{"note":"Tensorial MS renormalisation of the multiscalar phi^3 beta function and anomalous dimension in d = 6 - eps, per structure, at 1 to 6 loops.  Every value is in minimal subtraction (MS-bar).  beta, Z_lambda, gamma_phi and Zphi_minus_half are all in the O-normalisation: coefficients of the structure summed over its distinct external labellings, so beta_L = L times the 1/epsilon residue of Z_lambda and gamma_phi = -L times that of Zphi_minus_half.  stab is the number of permutations of the external indices that leave a structure's tensor unchanged and orbit the number of distinct labellings: orbit = 6/stab for a vertex structure, and for a propagator stab = 2, orbit = 1 if it is symmetric under exchanging its legs, else stab = 1, orbit = 2.  (These coefficients are orbit times smaller than those of the average over all permutations.)  On is the percolation factor of a single term of the orbit -- the group factor of the n-state Potts theory, of which percolation is n = 1 -- so a structure contributes coefficient*orbit*On in that reduction; gamma_phi_On is that contribution for a propagator structure, both orientations included.  Transcendentals: Schnetz f-alphabet in Lyndon polynomial normal form (f_3 = zeta(3), f_5, ..., f_3_5 = zeta(3)zeta(5) + zeta(5,3)/5, then f_3_7, f_3_3_5, ...; f6_... level-6 letters), sqrt(3) and I as in the data; beta_z is beta in the zeta notation: z3z5 = zeta(5,3), z3z7 = zeta(7,3), z533 = zeta(5,3,3), P711 = Period[7,11].  Expressions are sympy-readable strings in n (the number of Potts states, so the theory has n - 1 scalars) and epsilon.  Vertex (three-point) structures, kind \"4\" in the data, carry beta, beta_z and Z_lambda; two-point structures carry Zphi_minus_half, gamma_phi and gamma_phi_On.  The maps are keyed by the structure id, which is unique across all loop orders and matches the registry number shown in the atlas.  Two reducibility flags: vr is the raw topology -- the internal graph has a cut vertex -- while fac is what the atlas hides under \"non-factorisable only\": a structure whose tensor really splits into lower ones.  They differ on the leg-dressed structures, where a dressing always makes a cut vertex: fac keeps only a pure wave-function renormalisation -- a tree-level vertex with one irreducible self-energy on one leg -- and counts a vertex correction dressed on a leg, or dressings on more than one leg, as factorisable.  The pure wave-function renormalisations are exactly the dressed structures with non-vanishing beta.  Propagator structures also carry sym: whether the graph is symmetric under exchanging its two external legs.  The registry is unoriented, so an asymmetric graph appears once and stands for both orientations.  Every structure carries aut, the order of its automorphism group with the external legs held fixed and parallel lines included (the symmetry factor is 1/aut), and prim, true for a primitive graph: 1PI with no UV subdivergence, so its counterterm is a single 1/epsilon pole.  For a propagator a subgraph whose contraction leaves a scaleless graph does not count, so the lowest-order propagator structure is primitive and no other is.","source":{"atlas":"https://andstergiou.github.io/phi3-graph-atlas/","repository":"https://github.com/andstergiou/phi3-graph-atlas","graph_ordering_and_input_data":"O. Schnetz, HyperlogProcedures 0.8, https://github.com/oliverschnetz/HyperlogProcedures","comparison":"The two- and three-loop MS-bar values agree structure by structure with L. Benfatto and O. Zanusso, arXiv:2507.20761, whose convention uses i*lambda, a relative (-1)^L.","extraction":"Structures and coefficients extracted from HyperlogProcedures and recomputed by tensorial minimal subtraction with Claude Fable 5.1.  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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1327},"legs":[[],[],[]]}},{"id":1328,"L":6,"kind":"4","num":"V6.12","seq":12,"edges":[[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[3,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[8,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{qrt} L^{muv} L^{cuw} L^{est} L^{afv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-6, 5-7, 6-8, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1345},"legs":[[],[],[]]}},{"id":1346,"L":6,"kind":"4","num":"V6.30","seq":30,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[1,9],[4,9],[5,9],[2,10],[7,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{cpr} L^{fuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1346},"legs":[[],[],[]]}},{"id":1347,"L":6,"kind":"4","num":"V6.31","seq":31,"edges":[[3,4],[5,6],[4,7],[5,7],[3,8],[6,8],[0,9],[3,9],[4,9],[2,10],[6,10],[8,10],[1,11],[5,11],[7,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{htw} L^{amp} L^{euw} L^{csv} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-5, 4-9, 4-10, 5-8, 5-10, 6-7, 6-8, 6-12, 7-9, 7-11, 8-12, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1348},"legs":[[],[],[]]}},{"id":1349,"L":6,"kind":"4","num":"V6.33","seq":33,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[4,8],[1,9],[5,9],[6,9],[2,10],[7,10],[8,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{enw} L^{crt} L^{fuw} L^{apv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-10, 7-8, 7-10, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1349},"legs":[[],[],[]]}},{"id":1350,"L":6,"kind":"4","num":"V6.34","seq":34,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[6,7],[1,8],[2,9],[5,9],[2,10],[8,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nrt} L^{cuv} L^{esw} L^{fuw} L^{amp} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-8, 5-12, 6-7, 6-8, 6-10, 7-8, 9-11, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1350},"legs":[[],[],[]]}},{"id":1351,"L":6,"kind":"4","num":"V6.35","seq":35,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[2,9],[4,9],[7,9],[1,10],[3,10],[8,10],[0,11],[4,11],[5,11],[0,12],[3,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{cuw} L^{fpv} L^{dhw} L^{aqs} L^{bmt}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-12, 7-13, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1383},"legs":[[],[],[]]}},{"id":1384,"L":6,"kind":"4","num":"V6.68","seq":68,"edges":[[4,5],[4,6],[5,6],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[0,10],[4,10],[5,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{tuv} L^{cgw} L^{ehu} L^{aqs} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-11, 7-8, 8-10, 8-12, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1384},"legs":[[],[],[]]}},{"id":1385,"L":6,"kind":"4","num":"V6.69","seq":69,"edges":[[4,5],[4,6],[5,6],[1,8],[3,8],[7,8],[2,9],[3,9],[7,9],[2,10],[6,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{uvw} L^{cgu} L^{ehv} L^{ftw} L^{aqs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-7, 6-12, 7-11, 8-9, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1385},"legs":[[],[],[]]}},{"id":1386,"L":6,"kind":"4","num":"V6.70","seq":70,"edges":[[3,4],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[7,8],[2,9],[8,9],[2,10],[7,10],[0,11],[1,11],[10,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{mpr} L^{qst} L^{rsu} L^{euv} L^{ftw} L^{acw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-7, 5-6, 5-7, 6-8, 7-9, 8-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1419},"legs":[[],[],[]]}},{"id":1420,"L":6,"kind":"4","num":"V6.104","seq":104,"edges":[[1,2],[3,4],[3,5],[5,6],[5,7],[6,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{qrt} L^{muv} L^{auw} L^{bst} L^{env} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-8, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1422},"legs":[[],[],[]]}},{"id":1423,"L":6,"kind":"4","num":"V6.107","seq":107,"edges":[[1,2],[3,4],[3,5],[5,6],[5,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[1,12],[9,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{qrt} L^{hmu} L^{auv} L^{bst} L^{enw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-9, 5-12, 6-7, 6-8, 7-8, 7-11, 8-11, 9-10, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1423},"legs":[[],[],[]]}},{"id":1424,"L":6,"kind":"4","num":"V6.108","seq":108,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[7,11],[1,12],[9,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{qst} L^{hnu} L^{auv} L^{brs} L^{etw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-7, 7-8, 7-11, 8-11, 8-12, 9-10, 10-13, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1425},"legs":[[],[],[]]}},{"id":1426,"L":6,"kind":"4","num":"V6.110","seq":110,"edges":[[3,4],[4,6],[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[1,10],[3,10],[9,10],[0,11],[5,11],[9,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{prt} L^{ehu} L^{fvw} L^{cmv} L^{asw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-7, 6-8, 6-12, 7-8, 9-13, 10-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1427},"legs":[[],[],[]]}},{"id":1428,"L":6,"kind":"4","num":"V6.112","seq":112,"edges":[[1,2],[3,4],[3,5],[3,6],[5,6],[4,7],[4,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[8,11],[1,12],[7,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{hpr} L^{mst} L^{nuv} L^{aqr} L^{bsu} L^{evw} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-7, 6-10, 7-10, 8-11, 8-13, 9-11, 9-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1428},"legs":[[],[],[]]}},{"id":1429,"L":6,"kind":"4","num":"V6.113","seq":113,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[4,8],[5,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[7,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{npv} L^{arw} L^{btv} L^{ehu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-9, 6-9, 7-8, 7-10, 7-13, 8-11, 8-12, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1430},"legs":[[],[],[]]}},{"id":1431,"L":6,"kind":"4","num":"V6.115","seq":115,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{hnv} L^{avw} L^{brt} L^{epu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-12, 7-8, 7-11, 7-13, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1431},"legs":[[],[],[]]}},{"id":1432,"L":6,"kind":"4","num":"V6.116","seq":116,"edges":[[1,2],[3,5],[3,6],[5,6],[4,7],[4,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[4,11],[8,11],[1,12],[3,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gqs} L^{mtu} L^{nvw} L^{ars} L^{btv} L^{epw} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-8, 5-9, 5-12, 6-7, 6-10, 7-10, 8-11, 8-13, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1432},"legs":[[],[],[]]}},{"id":1433,"L":6,"kind":"4","num":"V6.117","seq":117,"edges":[[1,2],[3,4],[5,6],[5,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{qsu} L^{gmv} L^{avw} L^{btu} L^{enr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-9, 5-12, 6-7, 6-8, 6-12, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1433},"legs":[[],[],[]]}},{"id":1434,"L":6,"kind":"4","num":"V6.118","seq":118,"edges":[[3,4],[3,5],[4,5],[4,7],[5,7],[6,7],[1,8],[2,9],[8,9],[0,10],[6,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pqr} L^{cuv} L^{euw} L^{asw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-8, 7-8, 7-11, 7-12, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1434},"legs":[[],[],[]]}},{"id":1435,"L":6,"kind":"4","num":"V6.119","seq":119,"edges":[[3,5],[4,5],[3,6],[4,6],[5,6],[2,7],[0,8],[7,8],[1,9],[7,9],[8,9],[0,10],[2,11],[4,11],[10,11],[1,12],[3,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hpr} L^{est} L^{asu} L^{ctu} L^{bvw} L^{fqv} L^{dmw}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-7, 8-9, 8-10, 9-10, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1435},"legs":[[],[],[]]}},{"id":1436,"L":6,"kind":"4","num":"V6.120","seq":120,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[5,6],[6,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[8,11],[1,12],[7,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{npq} L^{qrs} L^{tuv} L^{atw} L^{bru} L^{ehv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-7, 7-8, 8-11, 8-13, 9-10, 9-11, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1436},"legs":[[],[],[]]}},{"id":1437,"L":6,"kind":"4","num":"V6.121","seq":121,"edges":[[3,5],[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[7,9],[0,10],[8,10],[2,11],[4,11],[10,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hpr} L^{est} L^{csu} L^{atv} L^{buw} L^{fqw} L^{dmv}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-7, 8-9, 8-10, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1437},"legs":[[],[],[]]}},{"id":1438,"L":6,"kind":"4","num":"V6.122","seq":122,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[4,6],[6,7],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[5,11],[8,11],[1,12],[9,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{hnq} L^{qrs} L^{rtu} L^{atv} L^{bsw} L^{epu} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-12, 7-8, 8-9, 8-11, 9-10, 9-12, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1438},"legs":[[],[],[]]}},{"id":1439,"L":6,"kind":"4","num":"V6.123","seq":123,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[6,8],[7,8],[2,9],[5,9],[3,10],[4,10],[9,10],[1,11],[4,11],[8,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{tuv} L^{erw} L^{gmw} L^{dnv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-11, 5-12, 6-7, 6-8, 6-10, 7-8, 7-9, 8-9, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1440},"legs":[[],[],[]]}},{"id":1441,"L":6,"kind":"4","num":"V6.125","seq":125,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[6,8],[7,8],[2,9],[5,9],[3,10],[4,10],[8,10],[1,11],[4,11],[9,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{tuv} L^{erw} L^{gmv} L^{dnw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-11, 5-12, 6-7, 6-8, 6-10, 7-8, 7-9, 8-9, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1460},"legs":[[],[],[]]}},{"id":1461,"L":6,"kind":"4","num":"V6.145","seq":145,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[2,9],[5,9],[8,9],[3,10],[4,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{mvw} L^{erv} L^{gnw} L^{dtu} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-8, 6-10, 7-8, 7-12, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1479},"legs":[[],[],[]]}},{"id":1480,"L":6,"kind":"4","num":"V6.164","seq":164,"edges":[[0,1],[0,1],[3,4],[5,6],[6,8],[7,8],[6,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[4,11],[5,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{rtw} L^{suw} L^{ehp} L^{dmq} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-11, 5-12, 6-7, 6-11, 6-12, 7-9, 7-10, 8-9, 8-10, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1517},"legs":[[],[],[]]}},{"id":1518,"L":6,"kind":"4","num":"V6.202","seq":202,"edges":[[0,1],[0,1],[3,4],[6,7],[6,8],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[5,10],[1,11],[7,11],[8,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{ruv} L^{suw} L^{ent} L^{fmp} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-10, 6-11, 6-13, 7-8, 7-9, 7-10, 8-9, 8-12, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1555},"legs":[[],[],[]]}},{"id":1556,"L":6,"kind":"4","num":"V6.240","seq":240,"edges":[[0,1],[0,1],[2,3],[1,4],[3,4],[5,6],[7,8],[7,9],[8,9],[6,10],[8,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idg} L^{hmn} L^{hpq} L^{rst} L^{ruv} L^{suw} L^{pvw} L^{fmt} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-5, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1556},"legs":[[],[],[]]}},{"id":1557,"L":6,"kind":"4","num":"V6.241","seq":241,"edges":[[0,1],[0,1],[3,4],[6,7],[6,8],[7,8],[2,9],[6,9],[7,9],[4,10],[5,10],[8,10],[1,11],[2,11],[5,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{ruv} L^{suw} L^{etv} L^{mnw} L^{dfp} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-11, 6-12, 6-13, 7-8, 7-9, 7-10, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1557},"legs":[[],[],[]]}},{"id":1558,"L":6,"kind":"4","num":"V6.242","seq":242,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[7,8],[7,9],[8,9],[4,10],[5,10],[6,10],[5,11],[8,11],[9,11],[0,12],[4,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{ifq} L^{rst} L^{ruv} L^{suw} L^{hnq} L^{pvw} L^{cmt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-11, 5-13, 6-11, 6-12, 7-11, 8-9, 8-10, 8-13, 9-10, 9-12, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1558},"legs":[[],[],[]]}},{"id":1559,"L":6,"kind":"4","num":"V6.243","seq":243,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[7,8],[7,9],[8,9],[4,10],[5,10],[6,10],[4,11],[5,11],[9,11],[0,12],[7,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{ifq} L^{rst} L^{ruv} L^{suw} L^{hnq} L^{mpw} L^{ctv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-11, 5-12, 6-11, 6-12, 7-11, 8-9, 8-10, 8-13, 9-10, 9-13, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1559},"legs":[[],[],[]]}},{"id":1560,"L":6,"kind":"4","num":"V6.244","seq":244,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[3,6],[5,7],[6,7],[7,8],[8,9],[8,10],[9,10],[2,11],[9,11],[10,11],[0,12],[1,12],[4,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kmp} L^{jhq} L^{pqr} L^{rst} L^{suv} L^{tuw} L^{gvw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-6, 5-13, 6-8, 7-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1560},"legs":[[],[],[]]}},{"id":1561,"L":6,"kind":"4","num":"V6.245","seq":245,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,6],[7,8],[7,9],[8,9],[4,10],[6,10],[7,10],[1,11],[8,11],[9,11],[0,12],[4,12],[5,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{inp} L^{knq} L^{rst} L^{ruv} L^{suw} L^{hqt} L^{fvw} L^{cmp}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-7, 6-13, 7-11, 8-9, 8-10, 8-11, 9-10, 9-12, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1561},"legs":[[],[],[]]}},{"id":1562,"L":6,"kind":"4","num":"V6.246","seq":246,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[2,6],[5,7],[6,7],[7,8],[8,9],[8,10],[9,10],[4,11],[9,11],[10,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ihp} L^{kgq} L^{pqr} L^{rst} L^{suv} L^{tuw} L^{mvw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-7, 4-6, 5-12, 5-13, 6-8, 7-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1566},"legs":[[],[],[]]}},{"id":1567,"L":6,"kind":"4","num":"V6.251","seq":251,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[4,8],[0,9],[4,9],[2,10],[7,10],[9,10],[1,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehn} L^{apw} L^{fvw} L^{csu} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-12, 8-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1570},"legs":[[],[],[]]}},{"id":1571,"L":6,"kind":"4","num":"V6.255","seq":255,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[4,8],[2,9],[5,9],[1,10],[7,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehp} L^{frw} L^{cuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1571},"legs":[[],[],[]]}},{"id":1572,"L":6,"kind":"4","num":"V6.256","seq":256,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[4,8],[2,9],[5,9],[1,10],[7,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahp} L^{erw} L^{cuw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1573},"legs":[[],[],[]]}},{"id":1574,"L":6,"kind":"4","num":"V6.258","seq":258,"edges":[[4,6],[4,7],[6,7],[3,8],[5,8],[6,8],[0,9],[3,9],[4,9],[2,10],[5,10],[7,10],[1,11],[3,11],[5,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nuv} L^{puw} L^{grv} L^{ahq} L^{esw} L^{cmt} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-9, 4-10, 4-12, 5-7, 5-8, 5-10, 6-9, 6-11, 6-12, 7-8, 7-9, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1574},"legs":[[],[],[]]}},{"id":1575,"L":6,"kind":"4","num":"V6.259","seq":259,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[4,11],[0,12],[1,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{mvw} L^{euv} L^{ctw} L^{afn} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-12, 5-13, 6-7, 6-8, 7-8, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1575},"legs":[[],[],[]]}},{"id":1576,"L":6,"kind":"4","num":"V6.260","seq":260,"edges":[[3,4],[3,5],[3,6],[5,6],[4,7],[4,8],[2,9],[6,9],[7,9],[1,10],[5,10],[8,10],[0,11],[2,11],[8,11],[0,12],[1,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{mqs} L^{ntu} L^{pvw} L^{est} L^{crv} L^{afw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-7, 6-11, 7-10, 8-10, 8-13, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1576},"legs":[[],[],[]]}},{"id":1577,"L":6,"kind":"4","num":"V6.261","seq":261,"edges":[[3,4],[4,5],[3,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[5,11],[0,12],[1,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 585*n**15 + 1407*n**14 - 1826*n**13 + 996*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{pqu} L^{mvw} L^{euv} L^{csw} L^{afr} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-8, 6-12, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1578},"legs":[[],[],[]]}},{"id":1579,"L":6,"kind":"4","num":"V6.263","seq":263,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[7,8],[0,9],[4,9],[2,10],[5,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chu} L^{apw} L^{erw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1579},"legs":[[],[],[]]}},{"id":1580,"L":6,"kind":"4","num":"V6.264","seq":264,"edges":[[3,4],[5,6],[0,7],[1,8],[3,8],[7,8],[1,9],[5,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[2,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{chv} L^{drw} L^{bmn} L^{ept} L^{fsu}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-5, 4-9, 4-11, 5-11, 5-12, 6-7, 6-10, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1580},"legs":[[],[],[]]}},{"id":1581,"L":6,"kind":"4","num":"V6.265","seq":265,"edges":[[3,4],[5,6],[0,7],[2,8],[6,8],[7,8],[1,9],[6,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{etv} L^{cuw} L^{bhn} L^{fpr} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-5, 4-11, 4-13, 5-11, 5-12, 6-7, 6-12, 6-13, 7-9, 7-10, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1593},"legs":[[],[],[]]}},{"id":1594,"L":6,"kind":"4","num":"V6.278","seq":278,"edges":[[3,4],[5,6],[3,7],[4,7],[3,8],[4,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[0,11],[2,11],[6,11],[0,12],[1,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{hnv} L^{mpw} L^{etw} L^{crv} L^{afu} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-9, 5-8, 5-9, 6-7, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1594},"legs":[[],[],[]]}},{"id":1595,"L":6,"kind":"4","num":"V6.279","seq":279,"edges":[[4,5],[4,6],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{qsu} L^{gvw} L^{euv} L^{ctw} L^{afh} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-9, 4-12, 4-13, 5-6, 5-7, 5-8, 6-7, 6-8, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1595},"legs":[[],[],[]]}},{"id":1596,"L":6,"kind":"4","num":"V6.280","seq":280,"edges":[[3,5],[4,5],[3,6],[4,7],[5,7],[3,8],[6,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hst} L^{pru} L^{msv} L^{cvw} L^{etu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-6, 4-7, 4-9, 5-6, 5-8, 5-12, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1596},"legs":[[],[],[]]}},{"id":1597,"L":6,"kind":"4","num":"V6.281","seq":281,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[3,8],[4,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[7,11],[0,12],[1,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{mpv} L^{cvw} L^{est} L^{afu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-7, 7-8, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1597},"legs":[[],[],[]]}},{"id":1598,"L":6,"kind":"4","num":"V6.282","seq":282,"edges":[[3,4],[3,5],[4,5],[3,6],[6,7],[4,8],[5,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[6,11],[0,12],[1,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{mrs} L^{rtu} L^{pqv} L^{evw} L^{ftw} L^{acs} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-7, 5-6, 5-9, 6-9, 7-8, 7-12, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1598},"legs":[[],[],[]]}},{"id":1599,"L":6,"kind":"4","num":"V6.283","seq":283,"edges":[[3,4],[5,6],[5,7],[6,7],[0,8],[3,8],[4,8],[2,9],[4,9],[1,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ahn} L^{epw} L^{cuv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-11, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1599},"legs":[[],[],[]]}},{"id":1600,"L":6,"kind":"4","num":"V6.284","seq":284,"edges":[[4,5],[3,6],[5,6],[3,7],[3,8],[7,8],[2,9],[5,9],[6,9],[1,10],[7,10],[8,10],[0,11],[2,11],[4,11],[0,12],[1,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{huv} L^{muw} L^{est} L^{cvw} L^{afp} L^{bdq}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-9, 5-6, 5-12, 5-13, 6-7, 6-10, 7-10, 8-9, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1600},"legs":[[],[],[]]}},{"id":1601,"L":6,"kind":"4","num":"V6.285","seq":285,"edges":[[3,4],[3,5],[4,5],[6,7],[2,8],[4,8],[1,9],[5,9],[7,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{epw} L^{cqu} L^{fsw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-8, 7-11, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1601},"legs":[[],[],[]]}},{"id":1602,"L":6,"kind":"4","num":"V6.286","seq":286,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[1,9],[4,9],[7,9],[0,10],[4,10],[6,10],[2,11],[5,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehw} L^{cnv} L^{apu} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1603},"legs":[[],[],[]]}},{"id":1604,"L":6,"kind":"4","num":"V6.288","seq":288,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[1,9],[4,9],[7,9],[0,10],[7,10],[8,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{evw} L^{cpt} L^{auv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1604},"legs":[[],[],[]]}},{"id":1605,"L":6,"kind":"4","num":"V6.289","seq":289,"edges":[[3,4],[5,6],[5,7],[6,7],[1,8],[3,8],[7,8],[2,9],[4,9],[0,10],[4,10],[6,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{chv} L^{enw} L^{apu} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-11, 8-9, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1605},"legs":[[],[],[]]}},{"id":1606,"L":6,"kind":"4","num":"V6.290","seq":290,"edges":[[3,4],[5,6],[6,7],[2,8],[3,8],[4,8],[0,9],[4,9],[5,9],[1,10],[5,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{tvw} L^{ehn} L^{apr} L^{csv} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-7, 6-10, 6-11, 7-8, 7-12, 8-11, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1607},"legs":[[],[],[]]}},{"id":1608,"L":6,"kind":"4","num":"V6.292","seq":292,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[0,8],[3,8],[6,8],[2,9],[4,9],[1,10],[7,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{aht} L^{epv} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-9, 8-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1608},"legs":[[],[],[]]}},{"id":1609,"L":6,"kind":"4","num":"V6.293","seq":293,"edges":[[3,4],[4,5],[6,7],[0,8],[3,8],[6,8],[2,9],[4,9],[5,9],[1,10],[5,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{aht} L^{epq} L^{crv} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-10, 6-11, 7-8, 7-9, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1609},"legs":[[],[],[]]}},{"id":1610,"L":6,"kind":"4","num":"V6.294","seq":294,"edges":[[3,4],[3,5],[4,5],[3,6],[5,7],[6,7],[6,8],[4,9],[8,9],[0,10],[1,10],[9,10],[1,11],[2,11],[7,11],[0,12],[2,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{mrs} L^{qrt} L^{suv} L^{puw} L^{acw} L^{det} L^{bfv}","graph":"13 vertices; edges 1-11, 1-13, 2-11, 2-12, 3-12, 3-13, 4-5, 4-6, 4-7, 5-6, 5-10, 6-8, 7-8, 7-9, 8-12, 9-10, 9-13, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1611},"legs":[[],[],[]]}},{"id":1612,"L":6,"kind":"4","num":"V6.296","seq":296,"edges":[[4,6],[5,6],[4,7],[5,7],[3,8],[5,8],[7,8],[3,9],[6,9],[1,10],[3,10],[4,10],[0,11],[2,11],[9,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psv} L^{gtv} L^{huw} L^{cmq} L^{aew} L^{bdf}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-12, 3-13, 4-9, 4-10, 4-11, 5-7, 5-8, 5-11, 6-7, 6-8, 6-9, 7-10, 8-9, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1612},"legs":[[],[],[]]}},{"id":1613,"L":6,"kind":"4","num":"V6.297","seq":297,"edges":[[3,4],[5,6],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[0,10],[3,10],[4,10],[1,11],[2,11],[6,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{ntv} L^{hsw} L^{amp} L^{ceu} L^{bdf}","graph":"13 vertices; edges 1-11, 1-13, 2-12, 2-13, 3-12, 3-13, 4-5, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1613},"legs":[[],[],[]]}},{"id":1614,"L":6,"kind":"4","num":"V6.298","seq":298,"edges":[[5,6],[4,7],[5,7],[3,8],[5,8],[6,8],[3,9],[4,9],[7,9],[1,10],[3,10],[4,10],[0,11],[2,11],[6,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsw} L^{gtu} L^{hpw} L^{cmq} L^{aev} L^{bdf}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-12, 3-13, 4-9, 4-10, 4-11, 5-8, 5-10, 5-11, 6-7, 6-8, 6-9, 7-9, 7-12, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1614},"legs":[[],[],[]]}},{"id":1615,"L":6,"kind":"4","num":"V6.299","seq":299,"edges":[[3,6],[5,6],[4,7],[5,7],[3,8],[6,8],[4,9],[7,9],[8,9],[1,10],[3,10],[4,10],[0,11],[2,11],[5,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsv} L^{huw} L^{pvw} L^{cmq} L^{aet} L^{bdf}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-12, 3-13, 4-7, 4-9, 4-11, 5-8, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1615},"legs":[[],[],[]]}},{"id":1616,"L":6,"kind":"4","num":"V6.300","seq":300,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[1,9],[4,9],[2,10],[8,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{cpw} L^{fvw} L^{atu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-12, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1616},"legs":[[],[],[]]}},{"id":1617,"L":6,"kind":"4","num":"V6.301","seq":301,"edges":[[3,4],[3,5],[4,6],[4,7],[6,7],[3,8],[5,8],[5,9],[6,9],[0,10],[1,10],[9,10],[1,11],[2,11],[8,11],[0,12],[2,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{psu} L^{mqv} L^{rtw} L^{acw} L^{dev} L^{bfu}","graph":"13 vertices; edges 1-11, 1-13, 2-11, 2-12, 3-12, 3-13, 4-5, 4-6, 4-9, 5-7, 5-8, 6-9, 6-10, 7-8, 7-10, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1619},"legs":[[],[],[]]}},{"id":1620,"L":6,"kind":"4","num":"V6.304","seq":304,"edges":[[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[6,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{qsu} L^{ptv} L^{evw} L^{fuw} L^{acr} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1622},"legs":[[],[],[]]}},{"id":1623,"L":6,"kind":"4","num":"V6.307","seq":307,"edges":[[3,4],[4,5],[5,6],[4,7],[5,7],[3,8],[1,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{pru} L^{hvw} L^{cuv} L^{esw} L^{afm} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1625},"legs":[[],[],[]]}},{"id":1626,"L":6,"kind":"4","num":"V6.310","seq":310,"edges":[[3,4],[5,6],[0,7],[0,8],[4,8],[7,8],[1,9],[3,9],[7,9],[1,10],[3,10],[5,10],[2,11],[4,11],[6,11],[2,12],[5,12],[6,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{bnv} L^{chw} L^{dmr} L^{ept} L^{fsu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-11, 3-12, 3-13, 4-5, 4-10, 4-11, 5-9, 5-12, 6-7, 6-11, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1628},"legs":[[],[],[]]}},{"id":1629,"L":6,"kind":"4","num":"V6.313","seq":313,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[0,8],[3,8],[4,8],[1,9],[6,9],[2,10],[9,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ahp} L^{ctv} L^{evw} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-8, 7-8, 7-10, 8-12, 10-11, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1630},"legs":[[],[],[]]}},{"id":1631,"L":6,"kind":"4","num":"V6.315","seq":315,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[4,8],[2,9],[5,9],[1,10],[6,10],[7,10],[2,11],[7,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahp} L^{erw} L^{ctu} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-11, 8-11, 8-12, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1631},"legs":[[],[],[]]}},{"id":1632,"L":6,"kind":"4","num":"V6.316","seq":316,"edges":[[3,4],[5,6],[0,7],[0,8],[4,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[5,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{bnv} L^{chw} L^{emr} L^{fst} L^{dpu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-5, 4-10, 4-11, 5-9, 5-13, 6-7, 6-11, 6-12, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1632},"legs":[[],[],[]]}},{"id":1633,"L":6,"kind":"4","num":"V6.317","seq":317,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[6,8],[1,9],[4,9],[7,9],[2,10],[5,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{aht} L^{cpu} L^{erw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-10, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1633},"legs":[[],[],[]]}},{"id":1634,"L":6,"kind":"4","num":"V6.318","seq":318,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[2,9],[4,9],[8,9],[1,10],[7,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{evw} L^{fpv} L^{ctw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-10, 6-7, 7-8, 7-12, 8-11, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1634},"legs":[[],[],[]]}},{"id":1635,"L":6,"kind":"4","num":"V6.319","seq":319,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[1,9],[4,9],[8,9],[0,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{evw} L^{cnv} L^{apu} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1635},"legs":[[],[],[]]}},{"id":1636,"L":6,"kind":"4","num":"V6.320","seq":320,"edges":[[5,6],[3,7],[6,7],[4,8],[5,8],[6,8],[0,9],[3,9],[4,9],[2,10],[4,10],[5,10],[1,11],[3,11],[7,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{guw} L^{nsv} L^{ahp} L^{eqt} L^{cmw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-10, 4-12, 5-9, 5-10, 5-11, 6-7, 6-9, 6-11, 7-8, 7-9, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1636},"legs":[[],[],[]]}},{"id":1637,"L":6,"kind":"4","num":"V6.321","seq":321,"edges":[[3,4],[3,5],[4,5],[5,6],[3,7],[6,8],[1,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[2,11],[7,11],[0,12],[1,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{mtu} L^{rvw} L^{ctv} L^{esw} L^{afu} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-8, 5-6, 5-13, 6-7, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1637},"legs":[[],[],[]]}},{"id":1638,"L":6,"kind":"4","num":"V6.322","seq":322,"edges":[[3,4],[5,6],[0,7],[0,8],[5,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{brv} L^{chw} L^{emn} L^{fpt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-5, 4-10, 4-11, 5-11, 5-12, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1638},"legs":[[],[],[]]}},{"id":1639,"L":6,"kind":"4","num":"V6.323","seq":323,"edges":[[3,4],[5,6],[5,7],[6,7],[4,8],[5,8],[0,9],[3,9],[4,9],[2,10],[6,10],[7,10],[1,11],[3,11],[8,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{nsw} L^{ahp} L^{euv} L^{cmw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-5, 4-10, 4-12, 5-9, 5-10, 6-7, 6-8, 6-9, 7-8, 7-11, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1639},"legs":[[],[],[]]}},{"id":1640,"L":6,"kind":"4","num":"V6.324","seq":324,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[0,8],[3,8],[6,8],[1,9],[4,9],[2,10],[7,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{aht} L^{cpv} L^{euw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-9, 8-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1640},"legs":[[],[],[]]}},{"id":1641,"L":6,"kind":"4","num":"V6.325","seq":325,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[5,8],[0,9],[4,9],[5,9],[1,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{ehq} L^{apr} L^{ctv} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-9, 6-10, 7-8, 7-11, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1641},"legs":[[],[],[]]}},{"id":1642,"L":6,"kind":"4","num":"V6.326","seq":326,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[1,9],[6,9],[8,9],[2,10],[5,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{htw} L^{cuw} L^{erv} L^{afs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-11, 6-12, 7-9, 7-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1642},"legs":[[],[],[]]}},{"id":1643,"L":6,"kind":"4","num":"V6.327","seq":327,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{htw} L^{euw} L^{crv} L^{afs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-11, 6-12, 7-9, 7-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1643},"legs":[[],[],[]]}},{"id":1644,"L":6,"kind":"4","num":"V6.328","seq":328,"edges":[[3,4],[4,6],[5,6],[4,7],[5,7],[3,8],[1,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[2,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{pru} L^{hvw} L^{cuv} L^{est} L^{afw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1644},"legs":[[],[],[]]}},{"id":1645,"L":6,"kind":"4","num":"V6.329","seq":329,"edges":[[3,4],[4,5],[3,6],[4,6],[5,7],[3,8],[1,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[2,11],[7,11],[0,12],[1,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hps} L^{qtu} L^{mvw} L^{ctv} L^{esw} L^{afu} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-7, 4-9, 5-6, 5-7, 6-8, 6-13, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1645},"legs":[[],[],[]]}},{"id":1646,"L":6,"kind":"4","num":"V6.330","seq":330,"edges":[[3,4],[4,6],[5,6],[3,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[1,11],[7,11],[0,12],[2,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{huv} L^{mpw} L^{euw} L^{crt} L^{adv} L^{bfs}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-12, 3-10, 3-13, 4-5, 4-8, 4-9, 5-7, 5-9, 6-7, 6-11, 6-13, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1646},"legs":[[],[],[]]}},{"id":1647,"L":6,"kind":"4","num":"V6.331","seq":331,"edges":[[3,4],[3,5],[5,6],[3,7],[4,7],[6,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[4,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{mnu} L^{svw} L^{euv} L^{ctw} L^{afp} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-8, 5-12, 6-7, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1647},"legs":[[],[],[]]}},{"id":1648,"L":6,"kind":"4","num":"V6.332","seq":332,"edges":[[3,4],[5,6],[5,7],[2,8],[3,8],[7,8],[1,9],[4,9],[7,9],[0,10],[4,10],[6,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{ehv} L^{cnw} L^{apt} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1649},"legs":[[],[],[]]}},{"id":1650,"L":6,"kind":"4","num":"V6.334","seq":334,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[4,8],[1,9],[5,9],[7,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{ehp} L^{cqv} L^{frt} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-9, 6-10, 6-11, 7-8, 7-11, 7-12, 8-10, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1650},"legs":[[],[],[]]}},{"id":1651,"L":6,"kind":"4","num":"V6.335","seq":335,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[6,8],[2,9],[4,9],[5,9],[1,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{eht} L^{fpq} L^{crv} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-10, 6-11, 7-8, 7-9, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1651},"legs":[[],[],[]]}},{"id":1652,"L":6,"kind":"4","num":"V6.336","seq":336,"edges":[[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{hpw} L^{evw} L^{fst} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-11, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1652},"legs":[[],[],[]]}},{"id":1653,"L":6,"kind":"4","num":"V6.337","seq":337,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[3,8],[1,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[2,11],[4,11],[0,12],[1,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{mvw} L^{cuv} L^{esw} L^{afp} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-6, 5-12, 6-8, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1653},"legs":[[],[],[]]}},{"id":1654,"L":6,"kind":"4","num":"V6.338","seq":338,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[4,11],[0,12],[1,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{mvw} L^{euv} L^{fsw} L^{acp} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-6, 5-12, 6-8, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1654},"legs":[[],[],[]]}},{"id":1655,"L":6,"kind":"4","num":"V6.339","seq":339,"edges":[[3,4],[4,6],[5,6],[3,7],[3,8],[4,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[7,11],[0,12],[1,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{huv} L^{mpw} L^{erw} L^{ctu} L^{afv} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-9, 5-7, 5-9, 6-7, 6-10, 6-13, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1655},"legs":[[],[],[]]}},{"id":1656,"L":6,"kind":"4","num":"V6.340","seq":340,"edges":[[3,4],[3,6],[4,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[5,11],[0,12],[1,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{hnt} L^{pqu} L^{mvw} L^{euv} L^{ctw} L^{afr} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-9, 5-7, 5-8, 6-8, 6-12, 6-13, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1656},"legs":[[],[],[]]}},{"id":1657,"L":6,"kind":"4","num":"V6.341","seq":341,"edges":[[3,4],[5,6],[5,7],[0,8],[3,8],[4,8],[2,9],[4,9],[7,9],[1,10],[6,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{ahn} L^{epv} L^{ctw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-11, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1657},"legs":[[],[],[]]}},{"id":1658,"L":6,"kind":"4","num":"V6.342","seq":342,"edges":[[3,4],[5,6],[5,7],[0,8],[3,8],[6,8],[1,9],[4,9],[7,9],[2,10],[4,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{aht} L^{cnv} L^{epw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1658},"legs":[[],[],[]]}},{"id":1659,"L":6,"kind":"4","num":"V6.343","seq":343,"edges":[[3,4],[5,6],[5,7],[1,8],[3,8],[7,8],[2,9],[4,9],[7,9],[0,10],[4,10],[6,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{chv} L^{enw} L^{apt} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1659},"legs":[[],[],[]]}},{"id":1660,"L":6,"kind":"4","num":"V6.344","seq":344,"edges":[[3,5],[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{hsu} L^{mpv} L^{cvw} L^{etu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-6, 4-8, 4-9, 5-7, 5-9, 5-12, 6-7, 6-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1660},"legs":[[],[],[]]}},{"id":1661,"L":6,"kind":"4","num":"V6.345","seq":345,"edges":[[3,4],[4,5],[5,6],[3,7],[4,7],[3,8],[6,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{hpu} L^{msv} L^{cvw} L^{etu} L^{afr} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-8, 4-9, 5-6, 5-8, 6-7, 6-12, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1661},"legs":[[],[],[]]}},{"id":1662,"L":6,"kind":"4","num":"V6.346","seq":346,"edges":[[3,4],[3,5],[4,5],[4,7],[6,7],[3,8],[6,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pru} L^{msv} L^{cvw} L^{etu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-12, 7-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1662},"legs":[[],[],[]]}},{"id":1663,"L":6,"kind":"4","num":"V6.347","seq":347,"edges":[[3,4],[5,6],[0,7],[0,8],[6,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[4,10],[2,11],[5,11],[6,11],[1,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{btv} L^{chw} L^{emn} L^{fru} L^{dps}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-5, 4-10, 4-11, 5-11, 5-13, 6-7, 6-12, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1663},"legs":[[],[],[]]}},{"id":1664,"L":6,"kind":"4","num":"V6.348","seq":348,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[1,8],[4,8],[2,9],[8,9],[2,10],[6,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{cpv} L^{evw} L^{fsw} L^{atu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-9, 6-8, 7-8, 7-11, 7-12, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1664},"legs":[[],[],[]]}},{"id":1665,"L":6,"kind":"4","num":"V6.349","seq":349,"edges":[[4,6],[3,7],[5,7],[3,8],[4,8],[6,8],[0,9],[3,9],[4,9],[2,10],[5,10],[7,10],[1,11],[5,11],[6,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nuv} L^{grw} L^{hpu} L^{amq} L^{esw} L^{ctv} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-9, 4-10, 5-7, 5-9, 5-10, 6-8, 6-11, 6-12, 7-9, 7-12, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1665},"legs":[[],[],[]]}},{"id":1666,"L":6,"kind":"4","num":"V6.350","seq":350,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[6,8],[1,9],[4,9],[5,9],[2,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{eht} L^{cpq} L^{frv} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-10, 6-11, 7-8, 7-9, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1666},"legs":[[],[],[]]}},{"id":1667,"L":6,"kind":"4","num":"V6.351","seq":351,"edges":[[3,4],[4,5],[3,6],[4,6],[6,7],[5,8],[2,9],[7,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hps} L^{stu} L^{qvw} L^{etv} L^{cuw} L^{afm} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-13, 7-8, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1668},"legs":[[],[],[]]}},{"id":1669,"L":6,"kind":"4","num":"V6.353","seq":353,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[5,8],[1,9],[4,9],[7,9],[0,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{erw} L^{cnu} L^{apv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1669},"legs":[[],[],[]]}},{"id":1670,"L":6,"kind":"4","num":"V6.354","seq":354,"edges":[[3,4],[4,6],[4,7],[6,7],[3,8],[5,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{ptv} L^{hqw} L^{erw} L^{cuv} L^{afs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-9, 6-10, 6-12, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1670},"legs":[[],[],[]]}},{"id":1671,"L":6,"kind":"4","num":"V6.355","seq":355,"edges":[[3,4],[5,6],[5,7],[2,8],[3,8],[6,8],[1,9],[4,9],[7,9],[0,10],[4,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{eht} L^{cnv} L^{apw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1671},"legs":[[],[],[]]}},{"id":1672,"L":6,"kind":"4","num":"V6.356","seq":356,"edges":[[3,4],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[3,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{hps} L^{stu} L^{qtv} L^{evw} L^{fuw} L^{acm} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-13, 7-8, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1672},"legs":[[],[],[]]}},{"id":1673,"L":6,"kind":"4","num":"V6.357","seq":357,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[7,8],[2,9],[4,9],[2,10],[5,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chu} L^{epw} L^{frw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1673},"legs":[[],[],[]]}},{"id":1674,"L":6,"kind":"4","num":"V6.358","seq":358,"edges":[[3,4],[3,5],[5,6],[3,7],[4,7],[6,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[4,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{mnu} L^{svw} L^{euv} L^{ftw} L^{acp} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-8, 5-8, 5-12, 6-7, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1674},"legs":[[],[],[]]}},{"id":1675,"L":6,"kind":"4","num":"V6.359","seq":359,"edges":[[3,4],[4,5],[6,7],[1,8],[3,8],[6,8],[2,9],[4,9],[5,9],[2,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{cht} L^{epq} L^{frv} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-10, 6-11, 7-8, 7-9, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1675},"legs":[[],[],[]]}},{"id":1676,"L":6,"kind":"4","num":"V6.360","seq":360,"edges":[[3,4],[5,6],[0,7],[0,8],[3,8],[7,8],[1,9],[3,9],[7,9],[2,10],[4,10],[6,10],[1,11],[4,11],[5,11],[2,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{bhv} L^{cmw} L^{ent} L^{dpr} L^{fsu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-12, 3-11, 3-13, 4-5, 4-9, 4-10, 5-11, 5-12, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1676},"legs":[[],[],[]]}},{"id":1677,"L":6,"kind":"4","num":"V6.361","seq":361,"edges":[[3,4],[4,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[5,11],[0,12],[1,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{hqv} L^{mpw} L^{evw} L^{frt} L^{acs} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-8, 4-9, 5-7, 5-9, 6-8, 6-11, 6-12, 7-11, 7-13, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1677},"legs":[[],[],[]]}},{"id":1678,"L":6,"kind":"4","num":"V6.362","seq":362,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[7,8],[1,9],[4,9],[7,9],[2,10],[5,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahu} L^{cpv} L^{erw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1678},"legs":[[],[],[]]}},{"id":1679,"L":6,"kind":"4","num":"V6.363","seq":363,"edges":[[3,4],[5,6],[5,7],[0,8],[3,8],[7,8],[1,9],[4,9],[7,9],[2,10],[4,10],[6,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{ahv} L^{cnw} L^{ept} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1679},"legs":[[],[],[]]}},{"id":1680,"L":6,"kind":"4","num":"V6.364","seq":364,"edges":[[3,4],[4,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[5,11],[0,12],[1,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{hqv} L^{mpw} L^{evw} L^{crt} L^{afs} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-9, 5-7, 5-9, 6-8, 6-11, 6-12, 7-11, 7-13, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1680},"legs":[[],[],[]]}},{"id":1681,"L":6,"kind":"4","num":"V6.365","seq":365,"edges":[[3,4],[5,6],[0,7],[0,8],[6,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[5,10],[2,11],[4,11],[6,11],[1,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{btv} L^{chw} L^{emr} L^{fnu} L^{dps}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-5, 4-10, 4-11, 5-12, 5-13, 6-7, 6-11, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1681},"legs":[[],[],[]]}},{"id":1682,"L":6,"kind":"4","num":"V6.366","seq":366,"edges":[[3,4],[5,6],[0,7],[0,8],[4,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[5,10],[2,11],[4,11],[6,11],[1,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{bnv} L^{chw} L^{emr} L^{fpt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-5, 4-10, 4-11, 5-9, 5-12, 6-7, 6-11, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1682},"legs":[[],[],[]]}},{"id":1683,"L":6,"kind":"4","num":"V6.367","seq":367,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[1,9],[4,9],[7,9],[2,10],[7,10],[8,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{evw} L^{cpt} L^{fuv} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-10, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1683},"legs":[[],[],[]]}},{"id":1684,"L":6,"kind":"4","num":"V6.368","seq":368,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[2,9],[4,9],[8,9],[1,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{evw} L^{fnv} L^{cpu} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1684},"legs":[[],[],[]]}},{"id":1685,"L":6,"kind":"4","num":"V6.369","seq":369,"edges":[[3,4],[5,6],[0,7],[0,8],[6,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[5,10],[1,11],[4,11],[6,11],[2,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{btv} L^{chw} L^{emr} L^{dnu} L^{fps}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-12, 3-11, 3-13, 4-5, 4-10, 4-11, 5-12, 5-13, 6-7, 6-11, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1685},"legs":[[],[],[]]}},{"id":1686,"L":6,"kind":"4","num":"V6.370","seq":370,"edges":[[3,4],[5,6],[0,7],[0,8],[5,8],[7,8],[1,9],[3,9],[7,9],[2,10],[3,10],[5,10],[2,11],[4,11],[6,11],[1,12],[4,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{brv} L^{chw} L^{ems} L^{fnt} L^{dpu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-5, 4-10, 4-11, 5-12, 5-13, 6-7, 6-9, 6-11, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1687},"legs":[[],[],[]]}},{"id":1688,"L":6,"kind":"4","num":"V6.372","seq":372,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[1,9],[7,9],[8,9],[2,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{evw} L^{ctv} L^{fpu} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-11, 6-7, 7-8, 7-12, 8-10, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1688},"legs":[[],[],[]]}},{"id":1689,"L":6,"kind":"4","num":"V6.373","seq":373,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[6,8],[0,9],[4,9],[1,10],[7,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{eht} L^{apv} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-9, 8-11, 10-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1691},"legs":[[],[],[]]}},{"id":1692,"L":6,"kind":"4","num":"V6.376","seq":376,"edges":[[4,5],[4,6],[3,7],[5,7],[3,8],[4,8],[2,9],[6,9],[7,9],[2,10],[5,10],[8,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{grv} L^{hqw} L^{etv} L^{fsw} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-8, 6-11, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1696},"legs":[[],[],[]]}},{"id":1697,"L":6,"kind":"4","num":"V6.381","seq":381,"edges":[[3,4],[4,5],[6,7],[0,8],[3,8],[6,8],[2,9],[4,9],[6,9],[1,10],[5,10],[7,10],[2,11],[5,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2143*n**13 + 1299*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{aht} L^{epu} L^{cqv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-11, 6-12, 7-8, 7-9, 7-10, 8-11, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1699},"legs":[[],[],[]]}},{"id":1700,"L":6,"kind":"4","num":"V6.384","seq":384,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[6,8],[2,9],[4,9],[7,9],[2,10],[5,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1535*n**14 - 2167*n**13 + 1326*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{cht} L^{epu} L^{frw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-10, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1700},"legs":[[],[],[]]}},{"id":1701,"L":6,"kind":"4","num":"V6.385","seq":385,"edges":[[3,4],[4,5],[6,7],[0,8],[3,8],[6,8],[2,9],[4,9],[7,9],[1,10],[5,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1539*n**14 - 2189*n**13 + 1356*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{aht} L^{epv} L^{cqw} L^{fru} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1703},"legs":[[],[],[]]}},{"id":1704,"L":6,"kind":"4","num":"V6.388","seq":388,"edges":[[4,5],[3,6],[0,7],[2,8],[5,8],[7,8],[1,9],[3,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1569*n**14 - 2293*n**13 + 1479*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{avw} L^{erv} L^{chw} L^{bmp} L^{fqt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-7, 4-10, 4-11, 5-6, 5-11, 5-12, 6-9, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1704},"legs":[[],[],[]]}},{"id":1705,"L":6,"kind":"4","num":"V6.389","seq":389,"edges":[[3,4],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[1,9],[8,9],[2,10],[7,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hps} L^{stu} L^{qtv} L^{cvw} L^{euw} L^{afm} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-13, 7-8, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1706},"legs":[[],[],[]]}},{"id":1707,"L":6,"kind":"4","num":"V6.391","seq":391,"edges":[[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[7,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[5,11],[0,12],[1,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{mrs} L^{rtu} L^{stv} L^{evw} L^{cuw} L^{afq} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-6, 5-13, 6-12, 7-8, 7-9, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1707},"legs":[[],[],[]]}},{"id":1708,"L":6,"kind":"4","num":"V6.392","seq":392,"edges":[[3,5],[4,6],[0,7],[2,8],[4,8],[7,8],[1,9],[6,9],[7,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{avw} L^{epv} L^{ctw} L^{bhq} L^{fru} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-6, 4-11, 4-13, 5-7, 5-9, 5-11, 6-12, 6-13, 7-10, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1708},"legs":[[],[],[]]}},{"id":1709,"L":6,"kind":"4","num":"V6.393","seq":393,"edges":[[3,5],[4,6],[0,7],[2,8],[5,8],[7,8],[1,9],[6,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{avw} L^{erv} L^{ctw} L^{bhp} L^{fqu} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-6, 4-11, 4-13, 5-7, 5-11, 5-12, 6-9, 6-13, 7-10, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1709},"legs":[[],[],[]]}},{"id":1710,"L":6,"kind":"4","num":"V6.394","seq":394,"edges":[[3,4],[4,5],[3,6],[3,7],[6,7],[4,8],[5,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[6,11],[0,12],[1,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{msu} L^{pqv} L^{evw} L^{cuw} L^{aft} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-8, 5-6, 5-9, 6-9, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1721},"legs":[[],[],[]]}},{"id":1722,"L":6,"kind":"4","num":"V6.406","seq":406,"edges":[[4,6],[5,6],[3,7],[3,8],[4,8],[5,8],[0,9],[3,9],[4,9],[2,10],[5,10],[7,10],[1,11],[6,11],[7,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gvw} L^{hps} L^{amq} L^{etv} L^{cuw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-9, 4-10, 5-7, 5-9, 5-10, 6-7, 6-9, 6-11, 7-12, 8-11, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1725},"legs":[[],[],[]]}},{"id":1726,"L":6,"kind":"4","num":"V6.410","seq":410,"edges":[[4,5],[3,6],[0,7],[2,8],[3,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1556*n**14 - 2240*n**13 + 1410*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{avw} L^{ehv} L^{cpw} L^{bmq} L^{frt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-7, 4-9, 4-11, 5-6, 5-10, 5-11, 6-12, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1745},"legs":[[],[],[]]}},{"id":1746,"L":6,"kind":"4","num":"V6.430","seq":430,"edges":[[4,5],[3,6],[5,6],[4,7],[5,7],[3,8],[2,9],[6,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{psu} L^{hvw} L^{etv} L^{cuw} L^{afm} L^{bdq}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-12, 5-6, 5-8, 5-13, 6-7, 6-8, 7-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1747},"legs":[[],[],[]]}},{"id":1748,"L":6,"kind":"4","num":"V6.432","seq":432,"edges":[[3,4],[3,5],[4,5],[6,7],[1,8],[5,8],[2,9],[4,9],[8,9],[2,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{cqw} L^{epw} L^{fsu} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1748},"legs":[[],[],[]]}},{"id":1749,"L":6,"kind":"4","num":"V6.433","seq":433,"edges":[[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{hpw} L^{evw} L^{cst} L^{afu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-11, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1749},"legs":[[],[],[]]}},{"id":1750,"L":6,"kind":"4","num":"V6.434","seq":434,"edges":[[4,5],[4,6],[5,6],[3,7],[3,8],[4,8],[1,9],[6,9],[7,9],[2,10],[5,10],[8,10],[0,11],[2,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{guv} L^{hqw} L^{ctu} L^{esw} L^{afv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-7, 6-11, 7-10, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1750},"legs":[[],[],[]]}},{"id":1751,"L":6,"kind":"4","num":"V6.435","seq":435,"edges":[[3,4],[5,6],[5,7],[6,7],[1,8],[5,8],[2,9],[3,9],[7,9],[2,10],[4,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{csw} L^{ehv} L^{fnu} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-10, 4-12, 5-11, 5-12, 6-7, 6-8, 6-9, 7-8, 7-11, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1751},"legs":[[],[],[]]}},{"id":1752,"L":6,"kind":"4","num":"V6.436","seq":436,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[4,8],[0,9],[5,9],[1,10],[7,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehp} L^{arw} L^{cuw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1753},"legs":[[],[],[]]}},{"id":1754,"L":6,"kind":"4","num":"V6.438","seq":438,"edges":[[3,5],[4,6],[5,6],[4,7],[6,7],[1,8],[2,9],[7,9],[8,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{ptu} L^{cvw} L^{euv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-6, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-11, 7-8, 8-10, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1754},"legs":[[],[],[]]}},{"id":1755,"L":6,"kind":"4","num":"V6.439","seq":439,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[4,8],[1,9],[7,9],[2,10],[6,10],[0,11],[9,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehp} L^{cuv} L^{ftw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-8, 7-8, 7-11, 8-10, 10-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1756},"legs":[[],[],[]]}},{"id":1757,"L":6,"kind":"4","num":"V6.441","seq":441,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[1,8],[2,9],[4,9],[8,9],[0,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{cvw} L^{epv} L^{asw} L^{ftu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-8, 7-8, 7-11, 7-12, 8-12, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1759},"legs":[[],[],[]]}},{"id":1760,"L":6,"kind":"4","num":"V6.444","seq":444,"edges":[[3,4],[3,6],[5,6],[5,7],[6,7],[4,8],[7,8],[0,9],[3,9],[2,10],[8,10],[9,10],[1,11],[4,11],[5,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{rtu} L^{nuv} L^{amw} L^{evw} L^{cps} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-5, 4-7, 4-10, 5-9, 5-12, 6-7, 6-8, 6-12, 7-8, 8-9, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1760},"legs":[[],[],[]]}},{"id":1761,"L":6,"kind":"4","num":"V6.445","seq":445,"edges":[[4,5],[4,6],[5,6],[3,7],[6,7],[1,8],[2,9],[7,9],[8,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{gtu} L^{cvw} L^{euv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-7, 5-12, 6-7, 6-11, 7-8, 8-10, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1761},"legs":[[],[],[]]}},{"id":1762,"L":6,"kind":"4","num":"V6.446","seq":446,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[6,8],[2,9],[4,9],[1,10],[7,10],[0,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{eht} L^{fpv} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-9, 8-11, 10-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1763},"legs":[[],[],[]]}},{"id":1764,"L":6,"kind":"4","num":"V6.448","seq":448,"edges":[[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[6,8],[7,8],[1,9],[2,10],[8,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{qrt} L^{stu} L^{cvw} L^{euv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-8, 7-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1764},"legs":[[],[],[]]}},{"id":1765,"L":6,"kind":"4","num":"V6.449","seq":449,"edges":[[3,4],[5,6],[4,7],[5,7],[6,7],[1,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrt} L^{cvw} L^{esu} L^{fhv} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-8, 5-12, 6-7, 6-8, 6-10, 7-8, 7-10, 9-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1766},"legs":[[],[],[]]}},{"id":1767,"L":6,"kind":"4","num":"V6.451","seq":451,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[1,9],[4,9],[0,10],[8,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{cpw} L^{avw} L^{ftu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-12, 9-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1770},"legs":[[],[],[]]}},{"id":1771,"L":6,"kind":"4","num":"V6.455","seq":455,"edges":[[3,4],[3,5],[4,5],[4,6],[6,7],[5,8],[6,8],[1,9],[8,9],[2,10],[7,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{rtu} L^{qsv} L^{cvw} L^{etw} L^{afm} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-9, 7-8, 7-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1785},"legs":[[],[],[]]}},{"id":1786,"L":6,"kind":"4","num":"V6.470","seq":470,"edges":[[3,4],[5,6],[4,7],[6,7],[1,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{ntv} L^{cvw} L^{eru} L^{fhs} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-8, 5-12, 6-7, 6-10, 6-11, 7-8, 7-10, 8-9, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1790},"legs":[[],[],[]]}},{"id":1791,"L":6,"kind":"4","num":"V6.475","seq":475,"edges":[[4,5],[4,6],[5,6],[3,7],[5,7],[1,8],[2,9],[6,9],[7,9],[2,10],[3,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{gsu} L^{cvw} L^{etu} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-7, 5-12, 6-7, 6-8, 7-10, 8-10, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1791},"legs":[[],[],[]]}},{"id":1792,"L":6,"kind":"4","num":"V6.476","seq":476,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[1,8],[2,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{cvw} L^{etv} L^{auw} L^{fps} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-12, 6-7, 7-8, 7-12, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1793},"legs":[[],[],[]]}},{"id":1794,"L":6,"kind":"4","num":"V6.478","seq":478,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[8,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fpu} L^{cvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-10, 9-11, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1820},"legs":[[],[],[]]}},{"id":1821,"L":6,"kind":"4","num":"V6.505","seq":505,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[5,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fpu} L^{crw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1821},"legs":[[],[],[]]}},{"id":1822,"L":6,"kind":"4","num":"V6.506","seq":506,"edges":[[3,4],[5,6],[5,7],[2,8],[3,8],[7,8],[1,9],[4,9],[7,9],[2,10],[4,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{ehv} L^{cnw} L^{fpt} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1822},"legs":[[],[],[]]}},{"id":1823,"L":6,"kind":"4","num":"V6.507","seq":507,"edges":[[4,6],[4,7],[5,7],[6,7],[3,8],[5,8],[0,9],[3,9],[4,9],[2,10],[5,10],[8,10],[1,11],[3,11],[6,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nuv} L^{pru} L^{gsw} L^{ahq} L^{etw} L^{cmv} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-9, 4-10, 4-12, 5-7, 5-8, 5-10, 6-8, 6-9, 6-11, 7-8, 7-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1823},"legs":[[],[],[]]}},{"id":1824,"L":6,"kind":"4","num":"V6.508","seq":508,"edges":[[3,4],[5,6],[4,7],[5,7],[6,7],[1,8],[2,9],[6,9],[8,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrt} L^{cvw} L^{euv} L^{fhs} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-8, 5-12, 6-7, 6-8, 6-11, 7-8, 7-10, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1824},"legs":[[],[],[]]}},{"id":1825,"L":6,"kind":"4","num":"V6.509","seq":509,"edges":[[3,4],[3,5],[6,7],[1,8],[4,8],[6,8],[2,9],[4,9],[7,9],[0,10],[5,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1559*n**14 - 2257*n**13 + 1434*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{svw} L^{cnt} L^{epv} L^{aqw} L^{fru} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1825},"legs":[[],[],[]]}},{"id":1826,"L":6,"kind":"4","num":"V6.510","seq":510,"edges":[[3,4],[4,5],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{pru} L^{hvw} L^{euv} L^{fsw} L^{acm} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1827},"legs":[[],[],[]]}},{"id":1828,"L":6,"kind":"4","num":"V6.512","seq":512,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[6,8],[1,9],[4,9],[7,9],[0,10],[5,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1548*n**14 - 2218*n**13 + 1389*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{eht} L^{cpv} L^{aqw} L^{fru} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1828},"legs":[[],[],[]]}},{"id":1829,"L":6,"kind":"4","num":"V6.513","seq":513,"edges":[[3,4],[3,5],[6,7],[1,8],[4,8],[6,8],[2,9],[5,9],[7,9],[2,10],[4,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{svw} L^{cnt} L^{eqv} L^{fpw} L^{aru} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-11, 6-10, 6-12, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1832},"legs":[[],[],[]]}},{"id":1833,"L":6,"kind":"4","num":"V6.517","seq":517,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[4,11],[0,12],[1,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{mvw} L^{euv} L^{csw} L^{afp} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-6, 5-12, 6-8, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1835},"legs":[[],[],[]]}},{"id":1836,"L":6,"kind":"4","num":"V6.520","seq":520,"edges":[[3,4],[3,5],[5,6],[6,7],[1,8],[5,8],[2,9],[7,9],[8,9],[2,10],[4,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1544*n**14 - 2191*n**13 + 1344*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{crw} L^{euw} L^{fnv} L^{apt} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-11, 5-12, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1837},"legs":[[],[],[]]}},{"id":1838,"L":6,"kind":"4","num":"V6.522","seq":522,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[1,8],[2,9],[4,9],[8,9],[2,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{cvw} L^{env} L^{fpu} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1839},"legs":[[],[],[]]}},{"id":1840,"L":6,"kind":"4","num":"V6.524","seq":524,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[1,8],[2,9],[7,9],[8,9],[2,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{cvw} L^{etv} L^{fpu} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-11, 6-7, 7-8, 7-12, 8-10, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1840},"legs":[[],[],[]]}},{"id":1841,"L":6,"kind":"4","num":"V6.525","seq":525,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[2,9],[4,9],[6,9],[1,10],[5,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{fpt} L^{crw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-10, 8-9, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1841},"legs":[[],[],[]]}},{"id":1842,"L":6,"kind":"4","num":"V6.526","seq":526,"edges":[[3,6],[5,6],[4,7],[5,7],[1,8],[5,8],[2,9],[6,9],[7,9],[2,10],[3,10],[4,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsv} L^{ctw} L^{euv} L^{fhp} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-8, 5-11, 5-12, 6-7, 6-8, 6-9, 7-10, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1842},"legs":[[],[],[]]}},{"id":1843,"L":6,"kind":"4","num":"V6.527","seq":527,"edges":[[3,4],[4,6],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{pru} L^{hvw} L^{euv} L^{cst} L^{afw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1843},"legs":[[],[],[]]}},{"id":1844,"L":6,"kind":"4","num":"V6.528","seq":528,"edges":[[3,6],[5,6],[4,7],[5,7],[1,8],[5,8],[2,9],[3,9],[7,9],[2,10],[4,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsv} L^{ctw} L^{ehv} L^{fpu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-10, 4-12, 5-8, 5-11, 5-12, 6-7, 6-8, 6-9, 7-11, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1844},"legs":[[],[],[]]}},{"id":1845,"L":6,"kind":"4","num":"V6.529","seq":529,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[6,8],[2,9],[4,9],[7,9],[1,10],[5,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2214*n**13 + 1386*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{eht} L^{fpu} L^{crw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-10, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1845},"legs":[[],[],[]]}},{"id":1846,"L":6,"kind":"4","num":"V6.530","seq":530,"edges":[[4,5],[4,6],[3,7],[6,7],[1,8],[6,8],[2,9],[5,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{gtv} L^{cuw} L^{erv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-7, 5-12, 6-10, 6-11, 7-8, 7-9, 8-10, 9-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1852},"legs":[[],[],[]]}},{"id":1853,"L":6,"kind":"4","num":"V6.537","seq":537,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[6,7],[4,8],[6,8],[3,9],[5,9],[2,10],[3,10],[4,10],[1,11],[9,11],[0,12],[8,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{eqs} L^{mtu} L^{grv} L^{fhn} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 9-13, 10-12, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1856},"legs":[[],[],[]]}},{"id":1857,"L":6,"kind":"4","num":"V6.541","seq":541,"edges":[[3,4],[4,5],[4,6],[5,6],[2,8],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[7,10],[0,11],[5,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{ehw} L^{ftw} L^{csu} L^{arv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-12, 7-11, 8-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1878},"legs":[[],[],[]]}},{"id":1879,"L":6,"kind":"4","num":"V6.563","seq":563,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[7,8],[4,9],[5,9],[6,9],[0,10],[6,10],[8,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{tvw} L^{npr} L^{asv} L^{euw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-10, 7-8, 7-10, 7-11, 8-9, 8-12, 9-11, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1894},"legs":[[],[],[]]}},{"id":1895,"L":6,"kind":"4","num":"V6.579","seq":579,"edges":[[3,4],[3,5],[4,5],[5,6],[3,7],[4,7],[6,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[8,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{mpt} L^{ruv} L^{euw} L^{fst} L^{acv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-8, 5-6, 5-8, 6-7, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1896},"legs":[[],[],[]]}},{"id":1897,"L":6,"kind":"4","num":"V6.581","seq":581,"edges":[[1,2],[3,4],[4,5],[5,6],[6,7],[6,8],[7,8],[4,9],[7,9],[8,9],[2,10],[3,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{rtu} L^{stv} L^{nuv} L^{egw} L^{aqw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-10, 6-7, 6-12, 7-8, 7-9, 8-9, 8-10, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1897},"legs":[[],[],[]]}},{"id":1898,"L":6,"kind":"4","num":"V6.582","seq":582,"edges":[[1,2],[3,4],[4,5],[6,7],[6,8],[7,8],[5,9],[7,9],[8,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{ruv} L^{suw} L^{pvw} L^{agn} L^{eqt} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-6, 5-11, 6-10, 6-12, 7-8, 7-9, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1909},"legs":[[],[],[]]}},{"id":1910,"L":6,"kind":"4","num":"V6.594","seq":594,"edges":[[3,4],[4,6],[4,7],[6,7],[3,8],[5,8],[2,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{ptv} L^{hqw} L^{erw} L^{fuv} L^{acs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-7, 5-8, 6-9, 6-10, 6-12, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1913},"legs":[[],[],[]]}},{"id":1914,"L":6,"kind":"4","num":"V6.598","seq":598,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[5,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[8,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{npt} L^{huv} L^{auw} L^{bqt} L^{erv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-8, 7-11, 7-12, 7-13, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1915},"legs":[[],[],[]]}},{"id":1916,"L":6,"kind":"4","num":"V6.600","seq":600,"edges":[[1,2],[3,4],[3,5],[4,7],[5,8],[6,8],[5,9],[6,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{muv} L^{prw} L^{qsw} L^{atu} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-12, 6-9, 6-10, 7-9, 7-10, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1916},"legs":[[],[],[]]}},{"id":1917,"L":6,"kind":"4","num":"V6.601","seq":601,"edges":[[1,2],[3,4],[3,5],[4,5],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[7,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{ptu} L^{hnv} L^{avw} L^{bqt} L^{eru} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-8, 7-11, 7-12, 7-13, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1917},"legs":[[],[],[]]}},{"id":1918,"L":6,"kind":"4","num":"V6.602","seq":602,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[6,8],[7,8],[6,9],[7,9],[0,10],[5,10],[9,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{rtv} L^{suw} L^{apw} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-12, 6-11, 7-8, 7-9, 7-10, 8-9, 8-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1918},"legs":[[],[],[]]}},{"id":1919,"L":6,"kind":"4","num":"V6.603","seq":603,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[5,7],[6,7],[3,8],[4,8],[6,9],[6,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{fhn} L^{pqr} L^{nps} L^{gmt} L^{quv} L^{ruw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-8, 7-8, 7-10, 7-11, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1919},"legs":[[],[],[]]}},{"id":1920,"L":6,"kind":"4","num":"V6.604","seq":604,"edges":[[3,4],[3,5],[4,5],[4,7],[5,7],[2,8],[3,8],[2,9],[6,9],[1,10],[6,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pqu} L^{emv} L^{frw} L^{csw} L^{atu} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-8, 6-8, 7-10, 7-11, 7-12, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1920},"legs":[[],[],[]]}},{"id":1921,"L":6,"kind":"4","num":"V6.605","seq":605,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[0,8],[3,8],[1,9],[7,9],[2,10],[8,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{ahu} L^{ctv} L^{euw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-8, 8-10, 9-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1921},"legs":[[],[],[]]}},{"id":1922,"L":6,"kind":"4","num":"V6.606","seq":606,"edges":[[4,5],[4,6],[5,6],[5,7],[6,7],[1,8],[3,8],[2,9],[3,9],[0,10],[7,10],[9,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{cgv} L^{ehw} L^{auw} L^{fqv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-7, 6-8, 7-8, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1922},"legs":[[],[],[]]}},{"id":1923,"L":6,"kind":"4","num":"V6.607","seq":607,"edges":[[3,4],[3,5],[4,5],[4,6],[5,6],[6,8],[2,9],[7,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{pqr} L^{stu} L^{rvw} L^{esv} L^{ctw} L^{afm} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-7, 7-9, 8-10, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1923},"legs":[[],[],[]]}},{"id":1924,"L":6,"kind":"4","num":"V6.608","seq":608,"edges":[[4,6],[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[3,10],[9,10],[0,11],[3,11],[5,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psu} L^{egv} L^{fqw} L^{chw} L^{amt} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-11, 4-12, 5-7, 5-8, 5-10, 6-7, 6-8, 6-12, 7-8, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1924},"legs":[[],[],[]]}},{"id":1925,"L":6,"kind":"4","num":"V6.609","seq":609,"edges":[[4,5],[3,6],[5,6],[1,7],[0,8],[5,8],[7,8],[1,9],[6,9],[7,9],[2,10],[4,10],[2,11],[3,11],[10,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{asu} L^{dtv} L^{epw} L^{fhw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-7, 4-12, 4-13, 5-6, 5-11, 5-13, 6-7, 6-9, 7-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1925},"legs":[[],[],[]]}},{"id":1926,"L":6,"kind":"4","num":"V6.610","seq":610,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[3,7],[5,7],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{grs} L^{stu} L^{avw} L^{btv} L^{epu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-7, 6-8, 8-9, 9-11, 9-12, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1926},"legs":[[],[],[]]}},{"id":1927,"L":6,"kind":"4","num":"V6.611","seq":611,"edges":[[3,5],[4,6],[5,6],[1,7],[1,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[9,10],[0,11],[4,11],[7,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{dtu} L^{epw} L^{fhw} L^{aqv} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1927},"legs":[[],[],[]]}},{"id":1928,"L":6,"kind":"4","num":"V6.612","seq":612,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[2,8],[2,9],[5,9],[8,9],[1,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{evw} L^{frv} L^{cpu} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-10, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1928},"legs":[[],[],[]]}},{"id":1929,"L":6,"kind":"4","num":"V6.613","seq":613,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[6,7],[5,8],[1,9],[8,9],[2,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{pst} L^{ruv} L^{cuw} L^{etv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-12, 5-7, 5-8, 6-7, 6-9, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1930},"legs":[[],[],[]]}},{"id":1931,"L":6,"kind":"4","num":"V6.615","seq":615,"edges":[[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[6,8],[1,9],[8,9],[2,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{qrt} L^{suv} L^{cuw} L^{etv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-8, 7-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1931},"legs":[[],[],[]]}},{"id":1932,"L":6,"kind":"4","num":"V6.616","seq":616,"edges":[[1,2],[4,5],[3,6],[5,6],[3,7],[5,7],[6,7],[4,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{grs} L^{ntu} L^{avw} L^{btv} L^{epu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-9, 5-12, 6-7, 6-8, 7-8, 9-11, 9-12, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1932},"legs":[[],[],[]]}},{"id":1933,"L":6,"kind":"4","num":"V6.617","seq":617,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[3,10],[4,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehw} L^{fnv} L^{cmp} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1934},"legs":[[],[],[]]}},{"id":1935,"L":6,"kind":"4","num":"V6.619","seq":619,"edges":[[4,6],[5,6],[0,7],[5,7],[1,8],[3,8],[7,8],[2,9],[3,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{asv} L^{cgv} L^{ehw} L^{fpw} L^{dtu} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-9, 4-10, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1935},"legs":[[],[],[]]}},{"id":1936,"L":6,"kind":"4","num":"V6.620","seq":620,"edges":[[4,6],[5,6],[2,7],[5,7],[0,8],[5,8],[2,9],[3,9],[7,9],[1,10],[3,10],[8,10],[1,11],[4,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{atw} L^{fgv} L^{chw} L^{dpu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1936},"legs":[[],[],[]]}},{"id":1937,"L":6,"kind":"4","num":"V6.621","seq":621,"edges":[[1,2],[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[3,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[1,12],[9,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{npr} L^{qrs} L^{gst} L^{auv} L^{btu} L^{ehw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-7, 6-7, 6-8, 7-8, 8-9, 9-11, 10-11, 10-13, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1938},"legs":[[],[],[]]}},{"id":1939,"L":6,"kind":"4","num":"V6.623","seq":623,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[4,6],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[8,11],[1,12],[7,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hnq} L^{qrs} L^{ptu} L^{atv} L^{brv} L^{euw} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-9, 7-8, 8-11, 8-13, 9-10, 9-12, 10-11, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1944},"legs":[[],[],[]]}},{"id":1945,"L":6,"kind":"4","num":"V6.629","seq":629,"edges":[[1,2],[3,4],[3,7],[6,7],[4,8],[5,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{gsv} L^{mpw} L^{atv} L^{bqw} L^{enu} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-9, 5-12, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1953},"legs":[[],[],[]]}},{"id":1954,"L":6,"kind":"4","num":"V6.638","seq":638,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[7,8],[2,9],[7,9],[1,10],[5,10],[6,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahu} L^{evw} L^{crs} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-11, 7-12, 8-9, 8-10, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1954},"legs":[[],[],[]]}},{"id":1955,"L":6,"kind":"4","num":"V6.639","seq":639,"edges":[[4,6],[5,6],[0,7],[5,7],[1,8],[5,8],[7,8],[2,9],[3,9],[2,10],[4,10],[9,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{asv} L^{ctv} L^{egw} L^{fpw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1955},"legs":[[],[],[]]}},{"id":1956,"L":6,"kind":"4","num":"V6.640","seq":640,"edges":[[4,6],[5,6],[2,7],[5,7],[0,8],[5,8],[2,9],[3,9],[7,9],[1,10],[4,10],[8,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{atw} L^{fgv} L^{cpw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1958},"legs":[[],[],[]]}},{"id":1959,"L":6,"kind":"4","num":"V6.643","seq":643,"edges":[[3,4],[3,5],[4,6],[3,7],[4,7],[5,8],[6,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[6,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{mpu} L^{qsv} L^{evw} L^{fuw} L^{act} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-8, 5-7, 5-8, 6-9, 6-13, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1966},"legs":[[],[],[]]}},{"id":1967,"L":6,"kind":"4","num":"V6.651","seq":651,"edges":[[1,2],[4,5],[3,6],[4,6],[3,7],[5,7],[6,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fns} L^{gqt} L^{stu} L^{avw} L^{buv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-8, 6-12, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1967},"legs":[[],[],[]]}},{"id":1968,"L":6,"kind":"4","num":"V6.652","seq":652,"edges":[[3,4],[3,5],[4,5],[5,7],[2,8],[4,8],[2,9],[6,9],[8,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{quv} L^{epw} L^{frw} L^{csu} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-9, 6-8, 7-10, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1968},"legs":[[],[],[]]}},{"id":1969,"L":6,"kind":"4","num":"V6.653","seq":653,"edges":[[1,2],[3,5],[4,6],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{qsu} L^{ntv} L^{avw} L^{buw} L^{egr} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-7, 5-9, 5-13, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1969},"legs":[[],[],[]]}},{"id":1970,"L":6,"kind":"4","num":"V6.654","seq":654,"edges":[[3,4],[3,5],[4,5],[5,6],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{emw} L^{fpt} L^{cru} L^{asv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-10, 6-7, 7-11, 7-12, 8-10, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1970},"legs":[[],[],[]]}},{"id":1971,"L":6,"kind":"4","num":"V6.655","seq":655,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[5,8],[7,8],[4,9],[6,9],[0,10],[9,10],[2,11],[8,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{qtu} L^{nsv} L^{avw} L^{euw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-10, 6-8, 6-9, 7-8, 7-10, 8-9, 9-12, 10-11, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1972},"legs":[[],[],[]]}},{"id":1973,"L":6,"kind":"4","num":"V6.657","seq":657,"edges":[[1,2],[3,4],[4,5],[4,7],[5,7],[6,8],[7,8],[6,9],[8,9],[0,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{npu} L^{ruv} L^{svw} L^{agw} L^{eqt} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-6, 5-8, 6-8, 6-12, 7-9, 7-10, 7-12, 8-9, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1973},"legs":[[],[],[]]}},{"id":1974,"L":6,"kind":"4","num":"V6.658","seq":658,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[6,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{prv} L^{avw} L^{btw} L^{ehn} L^{dsu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-12, 6-9, 7-8, 7-9, 7-13, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1974},"legs":[[],[],[]]}},{"id":1975,"L":6,"kind":"4","num":"V6.659","seq":659,"edges":[[1,2],[3,4],[5,6],[4,7],[4,8],[6,8],[7,8],[5,9],[7,9],[0,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{nsu} L^{qvw} L^{agw} L^{ert} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-8, 5-9, 6-7, 6-10, 6-12, 7-9, 7-12, 8-9, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1975},"legs":[[],[],[]]}},{"id":1976,"L":6,"kind":"4","num":"V6.660","seq":660,"edges":[[4,6],[5,6],[1,7],[5,7],[1,8],[4,8],[7,8],[0,9],[3,9],[2,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{dpv} L^{agw} L^{ehw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-9, 3-11, 3-12, 4-10, 4-11, 4-13, 5-7, 5-9, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1976},"legs":[[],[],[]]}},{"id":1977,"L":6,"kind":"4","num":"V6.661","seq":661,"edges":[[4,5],[5,6],[4,7],[5,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{psv} L^{cgv} L^{aht} L^{eqw} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-8, 7-10, 7-12, 8-9, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1979},"legs":[[],[],[]]}},{"id":1980,"L":6,"kind":"4","num":"V6.664","seq":664,"edges":[[3,5],[4,5],[3,6],[4,7],[5,7],[3,8],[6,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[4,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hst} L^{pru} L^{msv} L^{evw} L^{ftu} L^{acq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-7, 4-9, 5-6, 5-8, 5-12, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1984},"legs":[[],[],[]]}},{"id":1985,"L":6,"kind":"4","num":"V6.669","seq":669,"edges":[[4,6],[5,6],[1,7],[5,7],[1,8],[3,8],[7,8],[0,9],[3,9],[2,10],[4,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{dgv} L^{ahw} L^{epw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-9, 3-11, 3-12, 4-9, 4-10, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1985},"legs":[[],[],[]]}},{"id":1986,"L":6,"kind":"4","num":"V6.670","seq":670,"edges":[[1,2],[3,4],[4,5],[3,6],[5,7],[6,7],[6,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{prt} L^{stu} L^{avw} L^{buv} L^{enq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-8, 6-12, 7-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1987},"legs":[[],[],[]]}},{"id":1988,"L":6,"kind":"4","num":"V6.672","seq":672,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[6,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[1,12],[9,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{pqs} L^{rst} L^{auv} L^{btu} L^{ehw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-8, 7-8, 7-9, 8-9, 9-11, 10-11, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1988},"legs":[[],[],[]]}},{"id":1989,"L":6,"kind":"4","num":"V6.673","seq":673,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[5,7],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[8,11],[1,12],[5,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{pst} L^{ruv} L^{auw} L^{bsw} L^{ehv} L^{dqt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-8, 6-13, 7-9, 8-11, 8-13, 9-10, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1991},"legs":[[],[],[]]}},{"id":1992,"L":6,"kind":"4","num":"V6.676","seq":676,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[7,8],[4,9],[6,9],[0,10],[6,10],[9,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qru} L^{msw} L^{atw} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-10, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1992},"legs":[[],[],[]]}},{"id":1993,"L":6,"kind":"4","num":"V6.677","seq":677,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[3,9],[7,9],[0,10],[3,10],[1,11],[3,11],[10,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{ctu} L^{fgv} L^{ahw} L^{dmw} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1993},"legs":[[],[],[]]}},{"id":1994,"L":6,"kind":"4","num":"V6.678","seq":678,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[1,8],[3,8],[2,9],[7,9],[0,10],[7,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{chv} L^{etw} L^{auw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-12, 8-10, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1994},"legs":[[],[],[]]}},{"id":1995,"L":6,"kind":"4","num":"V6.679","seq":679,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[6,8],[2,9],[7,9],[0,10],[5,10],[7,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chs} L^{euw} L^{arv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-9, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1995},"legs":[[],[],[]]}},{"id":1996,"L":6,"kind":"4","num":"V6.680","seq":680,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[7,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{emv} L^{fpw} L^{ctw} L^{asu} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-10, 6-7, 7-8, 7-12, 8-11, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":1996},"legs":[[],[],[]]}},{"id":1997,"L":6,"kind":"4","num":"V6.681","seq":681,"edges":[[4,6],[5,6],[0,7],[3,7],[1,8],[3,8],[7,8],[2,9],[3,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{agv} L^{chv} L^{emw} L^{fpw} L^{dsu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-8, 4-9, 4-10, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2005},"legs":[[],[],[]]}},{"id":2006,"L":6,"kind":"4","num":"V6.690","seq":690,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[3,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{htv} L^{avw} L^{bru} L^{enp} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-12, 6-12, 7-8, 7-11, 7-13, 8-9, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2006},"legs":[[],[],[]]}},{"id":2007,"L":6,"kind":"4","num":"V6.691","seq":691,"edges":[[4,6],[5,6],[1,7],[5,7],[2,8],[4,8],[7,8],[0,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{epv} L^{agw} L^{dhw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-11, 3-9, 3-12, 4-10, 4-11, 4-13, 5-7, 5-9, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2007},"legs":[[],[],[]]}},{"id":2008,"L":6,"kind":"4","num":"V6.692","seq":692,"edges":[[4,5],[5,6],[4,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[5,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{cgv} L^{aht} L^{eqs} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-11, 7-10, 7-12, 8-9, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2010},"legs":[[],[],[]]}},{"id":2011,"L":6,"kind":"4","num":"V6.695","seq":695,"edges":[[3,4],[3,5],[5,6],[4,7],[0,8],[5,8],[6,8],[2,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nuv} L^{ars} L^{ept} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2011},"legs":[[],[],[]]}},{"id":2012,"L":6,"kind":"4","num":"V6.696","seq":696,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[5,8],[1,9],[3,9],[8,9],[2,10],[4,10],[7,10],[1,11],[6,11],[7,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1478*n**14 - 2037*n**13 + 1206*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{asw} L^{chw} L^{fpu} L^{dtv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-10, 4-13, 5-6, 5-11, 5-13, 6-7, 6-9, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2029},"legs":[[],[],[]]}},{"id":2030,"L":6,"kind":"4","num":"V6.714","seq":714,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[5,8],[2,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{hrw} L^{esw} L^{ftv} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-9, 6-10, 7-11, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2030},"legs":[[],[],[]]}},{"id":2031,"L":6,"kind":"4","num":"V6.715","seq":715,"edges":[[4,5],[5,6],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{cgv} L^{eht} L^{auw} L^{fqs} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-8, 5-12, 6-7, 6-12, 7-10, 7-11, 8-9, 8-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2048},"legs":[[],[],[]]}},{"id":2049,"L":6,"kind":"4","num":"V6.733","seq":733,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[8,11],[1,12],[4,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{qst} L^{ruv} L^{auw} L^{bsw} L^{epv} L^{dnt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-13, 6-12, 7-8, 7-9, 8-11, 8-13, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2049},"legs":[[],[],[]]}},{"id":2050,"L":6,"kind":"4","num":"V6.734","seq":734,"edges":[[1,2],[3,4],[4,7],[6,7],[3,8],[6,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{gtw} L^{auw} L^{bpv} L^{enq} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-12, 6-11, 6-12, 6-13, 7-8, 7-9, 7-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2050},"legs":[[],[],[]]}},{"id":2051,"L":6,"kind":"4","num":"V6.735","seq":735,"edges":[[1,2],[3,4],[4,5],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{pru} L^{nsv} L^{avw} L^{btu} L^{egq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-9, 6-8, 6-12, 7-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2051},"legs":[[],[],[]]}},{"id":2052,"L":6,"kind":"4","num":"V6.736","seq":736,"edges":[[1,2],[3,4],[5,6],[3,7],[4,8],[6,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[5,11],[1,12],[3,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{atw} L^{bqu} L^{enr} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-9, 5-12, 6-7, 6-11, 6-12, 7-9, 7-10, 8-11, 8-13, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2052},"legs":[[],[],[]]}},{"id":2053,"L":6,"kind":"4","num":"V6.737","seq":737,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[3,8],[1,9],[4,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ahw} L^{cpw} L^{ftu} L^{dsv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-9, 4-13, 5-6, 5-10, 5-13, 6-7, 6-12, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2053},"legs":[[],[],[]]}},{"id":2054,"L":6,"kind":"4","num":"V6.738","seq":738,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{hmv} L^{avw} L^{bsu} L^{enq} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-9, 5-12, 6-8, 6-12, 7-8, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2054},"legs":[[],[],[]]}},{"id":2055,"L":6,"kind":"4","num":"V6.739","seq":739,"edges":[[4,6],[5,6],[1,7],[5,7],[2,8],[3,8],[7,8],[0,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{egv} L^{apw} L^{dhw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-11, 3-9, 3-12, 4-9, 4-11, 4-13, 5-7, 5-10, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2055},"legs":[[],[],[]]}},{"id":2056,"L":6,"kind":"4","num":"V6.740","seq":740,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[3,8],[7,8],[1,9],[4,9],[1,10],[6,10],[9,10],[2,11],[5,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ahu} L^{cpw} L^{dtw} L^{fsv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-11, 3-8, 3-12, 4-7, 4-9, 4-13, 5-6, 5-10, 5-13, 6-7, 6-12, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2056},"legs":[[],[],[]]}},{"id":2057,"L":6,"kind":"4","num":"V6.741","seq":741,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[7,8],[4,9],[7,9],[0,10],[6,10],[9,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qru} L^{mvw} L^{asw} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-11, 7-12, 8-9, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2057},"legs":[[],[],[]]}},{"id":2058,"L":6,"kind":"4","num":"V6.742","seq":742,"edges":[[3,6],[4,6],[5,6],[0,7],[4,7],[0,8],[5,8],[2,9],[3,9],[2,10],[5,10],[9,10],[1,11],[3,11],[8,11],[1,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{apu} L^{bsv} L^{ehw} L^{ftw} L^{cmv} L^{dqu}","graph":"13 vertices; edges 1-8, 1-9, 2-12, 2-13, 3-10, 3-11, 4-7, 4-10, 4-12, 5-7, 5-8, 5-13, 6-7, 6-9, 6-11, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2058},"legs":[[],[],[]]}},{"id":2059,"L":6,"kind":"4","num":"V6.743","seq":743,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[5,10],[6,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{msv} L^{eqt} L^{anw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-11, 7-8, 7-10, 7-11, 8-9, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2059},"legs":[[],[],[]]}},{"id":2060,"L":6,"kind":"4","num":"V6.744","seq":744,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[4,7],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[7,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{nst} L^{quv} L^{auw} L^{brs} L^{etv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-9, 7-11, 8-11, 8-12, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2061},"legs":[[],[],[]]}},{"id":2062,"L":6,"kind":"4","num":"V6.746","seq":746,"edges":[[1,2],[3,4],[3,5],[4,5],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{ptu} L^{nqv} L^{avw} L^{brt} L^{esu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-8, 7-9, 7-11, 7-12, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2062},"legs":[[],[],[]]}},{"id":2063,"L":6,"kind":"4","num":"V6.747","seq":747,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[7,8],[2,9],[3,9],[7,9],[0,10],[3,10],[8,10],[1,11],[3,11],[6,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{cuw} L^{fgv} L^{ahw} L^{dmt} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2063},"legs":[[],[],[]]}},{"id":2064,"L":6,"kind":"4","num":"V6.748","seq":748,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[0,8],[3,8],[1,9],[7,9],[2,10],[7,10],[8,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ahv} L^{ctw} L^{euv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2064},"legs":[[],[],[]]}},{"id":2065,"L":6,"kind":"4","num":"V6.749","seq":749,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[4,9],[7,9],[0,10],[3,10],[1,11],[4,11],[10,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctu} L^{fpv} L^{ahw} L^{dqw} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2065},"legs":[[],[],[]]}},{"id":2066,"L":6,"kind":"4","num":"V6.750","seq":750,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[5,8],[2,9],[7,9],[0,10],[6,10],[7,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chr} L^{euw} L^{asv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2067},"legs":[[],[],[]]}},{"id":2068,"L":6,"kind":"4","num":"V6.752","seq":752,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[2,8],[3,8],[2,9],[6,9],[1,10],[7,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{ptu} L^{emv} L^{frw} L^{ctw} L^{asu} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-8, 6-7, 7-10, 7-12, 8-11, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2068},"legs":[[],[],[]]}},{"id":2069,"L":6,"kind":"4","num":"V6.753","seq":753,"edges":[[3,4],[5,6],[0,7],[4,7],[0,8],[3,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[2,11],[3,11],[4,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{anv} L^{bhw} L^{etw} L^{crv} L^{fmp} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-12, 5-8, 5-12, 6-7, 6-11, 6-13, 7-10, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2069},"legs":[[],[],[]]}},{"id":2070,"L":6,"kind":"4","num":"V6.754","seq":754,"edges":[[3,6],[4,6],[5,6],[0,7],[5,7],[0,8],[4,8],[2,9],[3,9],[2,10],[5,10],[9,10],[1,11],[3,11],[8,11],[1,12],[4,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1478*n**14 - 2037*n**13 + 1206*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{asu} L^{bpv} L^{ehw} L^{ftw} L^{cmv} L^{dqu}","graph":"13 vertices; edges 1-8, 1-9, 2-12, 2-13, 3-10, 3-11, 4-7, 4-10, 4-12, 5-7, 5-9, 5-13, 6-7, 6-8, 6-11, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2071},"legs":[[],[],[]]}},{"id":2072,"L":6,"kind":"4","num":"V6.756","seq":756,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[0,8],[3,8],[1,9],[4,9],[2,10],[7,10],[8,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ahv} L^{cpw} L^{euv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2086},"legs":[[],[],[]]}},{"id":2087,"L":6,"kind":"4","num":"V6.771","seq":771,"edges":[[5,6],[3,7],[5,7],[6,7],[1,8],[4,8],[2,9],[4,9],[6,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{gsu} L^{cnw} L^{epv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-9, 5-10, 5-12, 6-7, 6-8, 6-11, 7-8, 7-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2087},"legs":[[],[],[]]}},{"id":2088,"L":6,"kind":"4","num":"V6.772","seq":772,"edges":[[4,6],[5,6],[4,7],[6,7],[1,8],[3,8],[2,9],[5,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{puv} L^{cgw} L^{esv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-10, 6-11, 7-8, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2088},"legs":[[],[],[]]}},{"id":2089,"L":6,"kind":"4","num":"V6.773","seq":773,"edges":[[3,4],[3,5],[4,5],[5,7],[1,8],[6,8],[2,9],[4,9],[7,9],[0,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{quv} L^{crw} L^{epu} L^{asw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-8, 7-9, 7-11, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2089},"legs":[[],[],[]]}},{"id":2090,"L":6,"kind":"4","num":"V6.774","seq":774,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[1,8],[5,8],[2,9],[7,9],[2,10],[6,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nru} L^{csv} L^{euw} L^{ftw} L^{amp} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-8, 5-12, 6-7, 6-8, 6-9, 7-11, 8-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2090},"legs":[[],[],[]]}},{"id":2091,"L":6,"kind":"4","num":"V6.775","seq":775,"edges":[[1,2],[3,4],[3,5],[4,7],[5,8],[6,8],[5,9],[6,9],[8,9],[2,10],[6,10],[7,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{muv} L^{prw} L^{qsw} L^{etu} L^{anv} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-8, 5-12, 6-9, 6-10, 7-9, 7-10, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2091},"legs":[[],[],[]]}},{"id":2092,"L":6,"kind":"4","num":"V6.776","seq":776,"edges":[[3,5],[4,6],[5,6],[0,7],[0,8],[7,8],[2,9],[3,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[5,11],[1,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{buw} L^{ehw} L^{fpv} L^{cms} L^{dqt}","graph":"13 vertices; edges 1-8, 1-9, 2-12, 2-13, 3-10, 3-11, 4-6, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 7-13, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2092},"legs":[[],[],[]]}},{"id":2093,"L":6,"kind":"4","num":"V6.777","seq":777,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[8,9],[7,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{fhn} L^{gmp} L^{nqr} L^{pst} L^{suv} L^{quw} L^{drt} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2093},"legs":[[],[],[]]}},{"id":2094,"L":6,"kind":"4","num":"V6.778","seq":778,"edges":[[4,5],[4,6],[5,6],[3,7],[5,7],[6,7],[1,8],[2,9],[3,9],[2,10],[4,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{gst} L^{cuv} L^{ehw} L^{fqu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-10, 4-12, 5-6, 5-7, 5-11, 6-7, 6-8, 7-8, 9-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2094},"legs":[[],[],[]]}},{"id":2095,"L":6,"kind":"4","num":"V6.779","seq":779,"edges":[[1,2],[3,4],[3,5],[6,7],[4,8],[7,8],[5,9],[6,9],[8,9],[2,10],[6,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{muw} L^{psw} L^{etv} L^{anq} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-12, 7-8, 7-10, 7-11, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2095},"legs":[[],[],[]]}},{"id":2096,"L":6,"kind":"4","num":"V6.780","seq":780,"edges":[[4,5],[4,6],[5,6],[3,7],[5,7],[6,7],[1,8],[3,8],[2,9],[2,10],[4,10],[9,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{gst} L^{chu} L^{evw} L^{fqv} L^{amw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-9, 4-12, 5-6, 5-7, 5-11, 6-7, 6-8, 7-8, 9-13, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2096},"legs":[[],[],[]]}},{"id":2097,"L":6,"kind":"4","num":"V6.781","seq":781,"edges":[[1,2],[3,4],[3,5],[4,5],[4,8],[7,8],[5,9],[6,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{tuv} L^{ntw} L^{pqw} L^{aru} L^{esv} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-10, 7-11, 7-12, 8-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2097},"legs":[[],[],[]]}},{"id":2098,"L":6,"kind":"4","num":"V6.782","seq":782,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[5,8],[4,9],[7,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{pvw} L^{ntv} L^{aru} L^{esw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-11, 7-12, 8-10, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2098},"legs":[[],[],[]]}},{"id":2099,"L":6,"kind":"4","num":"V6.783","seq":783,"edges":[[1,2],[3,4],[3,5],[4,7],[5,8],[6,8],[7,8],[5,9],[6,9],[2,10],[6,10],[9,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{muv} L^{pru} L^{qsw} L^{etw} L^{anv} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-8, 5-12, 6-9, 6-10, 7-9, 7-10, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2099},"legs":[[],[],[]]}},{"id":2100,"L":6,"kind":"4","num":"V6.784","seq":784,"edges":[[3,4],[3,5],[4,5],[5,6],[1,8],[7,8],[2,9],[7,9],[8,9],[0,10],[4,10],[6,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{ctw} L^{euw} L^{apr} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-11, 6-7, 7-11, 7-12, 8-9, 8-10, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2101},"legs":[[],[],[]]}},{"id":2102,"L":6,"kind":"4","num":"V6.786","seq":786,"edges":[[3,4],[4,6],[5,7],[6,7],[2,8],[3,8],[2,9],[5,9],[7,9],[1,10],[3,10],[4,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{qtv} L^{ehw} L^{frv} L^{cmp} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-11, 6-8, 6-10, 6-12, 7-8, 7-12, 8-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2103},"legs":[[],[],[]]}},{"id":2104,"L":6,"kind":"4","num":"V6.788","seq":788,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[1,9],[7,9],[8,9],[2,10],[7,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{evw} L^{ctv} L^{fuw} L^{aps} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-12, 6-7, 7-8, 7-12, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2105},"legs":[[],[],[]]}},{"id":2106,"L":6,"kind":"4","num":"V6.790","seq":790,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[1,9],[4,9],[7,9],[2,10],[8,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{cpu} L^{fvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-10, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2106},"legs":[[],[],[]]}},{"id":2107,"L":6,"kind":"4","num":"V6.791","seq":791,"edges":[[4,5],[4,6],[5,6],[3,7],[5,7],[6,7],[1,8],[2,9],[8,9],[2,10],[3,10],[4,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{gst} L^{cuv} L^{euw} L^{fhq} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-7, 5-11, 6-7, 6-8, 7-8, 9-10, 9-13, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2108},"legs":[[],[],[]]}},{"id":2109,"L":6,"kind":"4","num":"V6.793","seq":793,"edges":[[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[1,8],[2,9],[8,9],[0,10],[8,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{qrt} L^{cuv} L^{euw} L^{avw} L^{fst} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-7, 6-8, 7-8, 7-12, 8-12, 9-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2109},"legs":[[],[],[]]}},{"id":2110,"L":6,"kind":"4","num":"V6.794","seq":794,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[7,8],[2,9],[5,9],[7,9],[1,10],[6,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehu} L^{frv} L^{csw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-10, 7-11, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2110},"legs":[[],[],[]]}},{"id":2111,"L":6,"kind":"4","num":"V6.795","seq":795,"edges":[[4,5],[3,6],[4,6],[3,7],[5,7],[6,7],[1,8],[2,9],[8,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpt} L^{hrt} L^{cuv} L^{euw} L^{fqs} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-7, 5-11, 6-8, 6-11, 7-8, 9-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2111},"legs":[[],[],[]]}},{"id":2112,"L":6,"kind":"4","num":"V6.796","seq":796,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[6,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[8,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qrs} L^{tuv} L^{atw} L^{bsu} L^{ehn} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-12, 6-7, 6-8, 7-8, 8-11, 9-10, 9-11, 9-13, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2112},"legs":[[],[],[]]}},{"id":2113,"L":6,"kind":"4","num":"V6.797","seq":797,"edges":[[5,6],[3,7],[4,7],[6,7],[1,8],[4,8],[2,9],[5,9],[6,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{gnu} L^{cpw} L^{esv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-8, 5-9, 5-12, 6-7, 6-10, 6-11, 7-8, 7-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2113},"legs":[[],[],[]]}},{"id":2114,"L":6,"kind":"4","num":"V6.798","seq":798,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[2,8],[3,8],[2,9],[4,9],[6,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{emv} L^{fps} L^{ctw} L^{auw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-7, 5-10, 6-7, 6-8, 7-10, 8-11, 8-12, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2114},"legs":[[],[],[]]}},{"id":2115,"L":6,"kind":"4","num":"V6.799","seq":799,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[6,7],[1,8],[0,9],[8,9],[2,10],[7,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{prt} L^{cuv} L^{auw} L^{etw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-8, 7-12, 8-11, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2115},"legs":[[],[],[]]}},{"id":2116,"L":6,"kind":"4","num":"V6.800","seq":800,"edges":[[4,5],[3,6],[5,6],[4,7],[6,7],[1,8],[3,8],[2,9],[7,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{ptu} L^{chv} L^{euw} L^{fqs} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-9, 4-12, 5-6, 5-8, 5-11, 6-7, 6-11, 7-8, 8-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2116},"legs":[[],[],[]]}},{"id":2117,"L":6,"kind":"4","num":"V6.801","seq":801,"edges":[[4,5],[3,6],[4,6],[3,7],[5,7],[6,7],[1,8],[2,9],[5,9],[2,10],[4,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpt} L^{hrt} L^{cuv} L^{esw} L^{fqu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-7, 5-11, 6-8, 6-10, 7-8, 9-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2117},"legs":[[],[],[]]}},{"id":2118,"L":6,"kind":"4","num":"V6.802","seq":802,"edges":[[1,2],[3,5],[3,6],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gst} L^{hmu} L^{svw} L^{auv} L^{btw} L^{enq} L^{dpr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-8, 5-8, 5-12, 5-13, 6-12, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2118},"legs":[[],[],[]]}},{"id":2119,"L":6,"kind":"4","num":"V6.803","seq":803,"edges":[[1,2],[3,4],[4,5],[3,6],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{htu} L^{rvw} L^{atv} L^{bsw} L^{epu} L^{dnq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-8, 5-6, 5-13, 6-12, 6-13, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2119},"legs":[[],[],[]]}},{"id":2120,"L":6,"kind":"4","num":"V6.804","seq":804,"edges":[[3,5],[4,6],[0,7],[5,7],[2,8],[3,8],[0,9],[3,9],[8,9],[1,10],[4,10],[7,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{arv} L^{ehw} L^{bmw} L^{cpv} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-8, 1-10, 2-11, 2-13, 3-9, 3-12, 4-6, 4-9, 4-10, 5-7, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2120},"legs":[[],[],[]]}},{"id":2121,"L":6,"kind":"4","num":"V6.805","seq":805,"edges":[[3,5],[4,6],[0,7],[5,7],[2,8],[3,8],[7,8],[0,9],[3,9],[1,10],[4,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{arv} L^{ehv} L^{bmw} L^{cpw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-8, 1-10, 2-11, 2-13, 3-9, 3-12, 4-6, 4-9, 4-10, 5-7, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2121},"legs":[[],[],[]]}},{"id":2122,"L":6,"kind":"4","num":"V6.806","seq":806,"edges":[[1,2],[3,4],[4,5],[5,6],[5,7],[3,8],[4,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[7,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{qtu} L^{gnv} L^{arw} L^{btv} L^{ehu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-9, 6-7, 6-8, 7-10, 7-13, 8-11, 8-12, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2122},"legs":[[],[],[]]}},{"id":2123,"L":6,"kind":"4","num":"V6.807","seq":807,"edges":[[1,2],[3,5],[4,5],[3,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{gru} L^{nqv} L^{avw} L^{bsu} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-9, 5-12, 6-9, 7-8, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2124},"legs":[[],[],[]]}},{"id":2125,"L":6,"kind":"4","num":"V6.809","seq":809,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[5,8],[7,8],[4,9],[6,9],[7,9],[0,10],[6,10],[2,11],[8,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{ptv} L^{nru} L^{asw} L^{evw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-10, 7-11, 8-9, 8-10, 9-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2125},"legs":[[],[],[]]}},{"id":2126,"L":6,"kind":"4","num":"V6.810","seq":810,"edges":[[3,4],[3,5],[4,5],[4,7],[6,7],[3,8],[6,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[5,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pru} L^{msv} L^{evw} L^{ftu} L^{acq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-6, 5-8, 6-12, 7-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2126},"legs":[[],[],[]]}},{"id":2127,"L":6,"kind":"4","num":"V6.811","seq":811,"edges":[[1,2],[3,4],[3,5],[4,5],[5,7],[6,8],[7,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{ptu} L^{qtv} L^{arw} L^{buv} L^{ehn} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-12, 6-8, 7-9, 7-10, 7-13, 8-9, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2127},"legs":[[],[],[]]}},{"id":2128,"L":6,"kind":"4","num":"V6.812","seq":812,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[5,8],[7,8],[4,9],[6,9],[3,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{hqr} L^{nqs} L^{pst} L^{mru} L^{gvw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-11, 5-7, 5-10, 6-8, 6-9, 7-8, 7-10, 8-9, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2128},"legs":[[],[],[]]}},{"id":2129,"L":6,"kind":"4","num":"V6.813","seq":813,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[7,8],[2,9],[3,9],[0,10],[3,10],[9,10],[1,11],[4,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctv} L^{fgw} L^{ahw} L^{dpu} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2129},"legs":[[],[],[]]}},{"id":2130,"L":6,"kind":"4","num":"V6.814","seq":814,"edges":[[4,5],[5,6],[4,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{cgv} L^{aht} L^{eqw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-12, 7-10, 7-12, 8-9, 8-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2139},"legs":[[],[],[]]}},{"id":2140,"L":6,"kind":"4","num":"V6.824","seq":824,"edges":[[1,2],[3,5],[3,6],[5,6],[4,7],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gqs} L^{mtu} L^{nvw} L^{asv} L^{brt} L^{epw} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-8, 5-9, 5-12, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2141},"legs":[[],[],[]]}},{"id":2142,"L":6,"kind":"4","num":"V6.826","seq":826,"edges":[[4,5],[4,6],[5,6],[1,7],[1,8],[7,8],[2,9],[3,9],[8,9],[0,10],[4,10],[7,10],[2,11],[3,11],[6,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{duw} L^{egw} L^{aqv} L^{fht} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-9, 3-10, 3-12, 4-10, 4-12, 4-13, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2143},"legs":[[],[],[]]}},{"id":2144,"L":6,"kind":"4","num":"V6.828","seq":828,"edges":[[4,6],[5,6],[2,7],[2,8],[5,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[0,11],[3,11],[5,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{fsv} L^{cgw} L^{apu} L^{bht} L^{dmq}","graph":"13 vertices; edges 1-11, 1-12, 2-10, 2-13, 3-8, 3-9, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2144},"legs":[[],[],[]]}},{"id":2145,"L":6,"kind":"4","num":"V6.829","seq":829,"edges":[[1,2],[3,4],[3,5],[4,5],[5,7],[4,8],[6,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[7,11],[1,12],[6,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{ptu} L^{nqv} L^{arw} L^{btv} L^{ehu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-9, 6-8, 7-9, 7-10, 7-13, 8-11, 8-12, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2145},"legs":[[],[],[]]}},{"id":2146,"L":6,"kind":"4","num":"V6.830","seq":830,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{nrv} L^{avw} L^{bst} L^{epu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-12, 7-8, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2146},"legs":[[],[],[]]}},{"id":2147,"L":6,"kind":"4","num":"V6.831","seq":831,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[0,9],[4,9],[7,9],[2,10],[5,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{apu} L^{erw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2147},"legs":[[],[],[]]}},{"id":2148,"L":6,"kind":"4","num":"V6.832","seq":832,"edges":[[3,4],[5,6],[0,7],[2,8],[6,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{etv} L^{cnw} L^{bhp} L^{fru} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-5, 4-11, 4-13, 5-10, 5-11, 6-7, 6-12, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2148},"legs":[[],[],[]]}},{"id":2149,"L":6,"kind":"4","num":"V6.833","seq":833,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[6,9],[7,9],[0,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{msv} L^{aqt} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-11, 7-8, 7-10, 7-11, 8-9, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2149},"legs":[[],[],[]]}},{"id":2150,"L":6,"kind":"4","num":"V6.834","seq":834,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[4,9],[6,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qrw} L^{msw} L^{atu} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-10, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2150},"legs":[[],[],[]]}},{"id":2151,"L":6,"kind":"4","num":"V6.835","seq":835,"edges":[[3,4],[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[3,10],[6,10],[0,11],[5,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrt} L^{ehv} L^{fpw} L^{cmu} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-8, 5-10, 6-7, 6-8, 6-12, 7-8, 7-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2151},"legs":[[],[],[]]}},{"id":2152,"L":6,"kind":"4","num":"V6.836","seq":836,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[3,7],[4,7],[5,8],[6,8],[6,9],[5,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{gms} L^{nqt} L^{ruv} L^{puw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-8, 5-6, 5-8, 6-9, 6-11, 7-9, 7-10, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2152},"legs":[[],[],[]]}},{"id":2153,"L":6,"kind":"4","num":"V6.837","seq":837,"edges":[[1,2],[3,4],[3,5],[3,6],[5,6],[4,7],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[8,11],[1,12],[7,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{hpr} L^{mst} L^{nuv} L^{aru} L^{bqs} L^{evw} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2153},"legs":[[],[],[]]}},{"id":2154,"L":6,"kind":"4","num":"V6.838","seq":838,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[4,9],[1,10],[4,10],[9,10],[0,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctu} L^{fpw} L^{dqw} L^{ahv} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-6, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2154},"legs":[[],[],[]]}},{"id":2155,"L":6,"kind":"4","num":"V6.839","seq":839,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[0,11],[3,11],[7,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{ctu} L^{fgw} L^{dhw} L^{amv} L^{bqs}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2155},"legs":[[],[],[]]}},{"id":2156,"L":6,"kind":"4","num":"V6.840","seq":840,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[2,9],[5,9],[7,9],[0,10],[6,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chw} L^{eru} L^{asv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-10, 7-11, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2156},"legs":[[],[],[]]}},{"id":2157,"L":6,"kind":"4","num":"V6.841","seq":841,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[6,8],[0,9],[7,9],[2,10],[5,10],[7,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chs} L^{auw} L^{erv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-9, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2157},"legs":[[],[],[]]}},{"id":2158,"L":6,"kind":"4","num":"V6.842","seq":842,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[7,10],[9,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{emv} L^{fnw} L^{cuw} L^{apt} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-10, 5-12, 6-7, 6-8, 7-8, 7-12, 8-11, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2158},"legs":[[],[],[]]}},{"id":2159,"L":6,"kind":"4","num":"V6.843","seq":843,"edges":[[4,6],[5,6],[0,7],[3,7],[1,8],[4,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{agv} L^{cpv} L^{ehw} L^{dmw} L^{fsu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-8, 4-10, 4-11, 5-7, 5-9, 5-13, 6-7, 6-12, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2159},"legs":[[],[],[]]}},{"id":2160,"L":6,"kind":"4","num":"V6.844","seq":844,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[0,8],[1,9],[4,9],[7,9],[2,10],[7,10],[8,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{avw} L^{cpt} L^{euv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2160},"legs":[[],[],[]]}},{"id":2161,"L":6,"kind":"4","num":"V6.845","seq":845,"edges":[[4,5],[4,6],[5,6],[1,7],[2,8],[6,8],[7,8],[0,9],[3,9],[7,9],[2,10],[5,10],[1,11],[3,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{etu} L^{agv} L^{fsw} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-10, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 7-9, 8-9, 8-10, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2162},"legs":[[],[],[]]}},{"id":2163,"L":6,"kind":"4","num":"V6.847","seq":847,"edges":[[4,6],[5,6],[2,7],[0,8],[5,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{asv} L^{cgw} L^{bpu} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2163},"legs":[[],[],[]]}},{"id":2164,"L":6,"kind":"4","num":"V6.848","seq":848,"edges":[[1,2],[3,4],[4,5],[3,6],[4,7],[5,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{npt} L^{huv} L^{auw} L^{brt} L^{eqv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-8, 6-12, 7-11, 7-13, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2164},"legs":[[],[],[]]}},{"id":2165,"L":6,"kind":"4","num":"V6.849","seq":849,"edges":[[3,4],[3,5],[4,5],[4,7],[6,7],[5,8],[6,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pru} L^{qsv} L^{evw} L^{fuw} L^{act} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-8, 6-9, 7-8, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2165},"legs":[[],[],[]]}},{"id":2166,"L":6,"kind":"4","num":"V6.850","seq":850,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[0,11],[5,11],[8,11],[0,12],[4,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{fhw} L^{dmw} L^{asv} L^{bqu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-10, 4-11, 5-6, 5-7, 5-13, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2166},"legs":[[],[],[]]}},{"id":2167,"L":6,"kind":"4","num":"V6.851","seq":851,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[5,9],[8,9],[0,10],[8,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{nuv} L^{quw} L^{avw} L^{est} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-10, 7-8, 7-12, 8-12, 9-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2167},"legs":[[],[],[]]}},{"id":2168,"L":6,"kind":"4","num":"V6.852","seq":852,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[3,7],[4,7],[5,8],[6,8],[6,9],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{fnp} L^{hqr} L^{gms} L^{nqt} L^{ruv} L^{puw} L^{dst} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-7, 5-8, 6-9, 6-11, 7-9, 7-10, 8-12, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2168},"legs":[[],[],[]]}},{"id":2169,"L":6,"kind":"4","num":"V6.853","seq":853,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[4,8],[7,8],[5,9],[6,9],[0,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{ntv} L^{prw} L^{asu} L^{evw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-8, 7-10, 7-11, 8-9, 8-11, 9-12, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2169},"legs":[[],[],[]]}},{"id":2170,"L":6,"kind":"4","num":"V6.854","seq":854,"edges":[[1,2],[3,4],[3,5],[4,5],[5,8],[7,8],[4,9],[6,9],[7,9],[0,10],[6,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{tuv} L^{ptw} L^{nqu} L^{arv} L^{esw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-10, 7-11, 7-12, 8-9, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2170},"legs":[[],[],[]]}},{"id":2171,"L":6,"kind":"4","num":"V6.855","seq":855,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[6,8],[7,8],[5,9],[6,9],[2,10],[6,10],[9,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{mru} L^{qsw} L^{etw} L^{anv} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-12, 6-8, 6-10, 7-9, 7-10, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2171},"legs":[[],[],[]]}},{"id":2172,"L":6,"kind":"4","num":"V6.856","seq":856,"edges":[[1,2],[3,4],[4,5],[4,7],[6,7],[6,8],[7,8],[5,9],[8,9],[2,10],[3,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nru} L^{suv} L^{pvw} L^{egw} L^{aqt} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-8, 6-10, 6-12, 7-8, 7-9, 7-12, 8-9, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2172},"legs":[[],[],[]]}},{"id":2173,"L":6,"kind":"4","num":"V6.857","seq":857,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[1,8],[4,8],[2,9],[7,9],[0,10],[7,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{cpv} L^{etw} L^{auw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-8, 7-12, 8-10, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2173},"legs":[[],[],[]]}},{"id":2174,"L":6,"kind":"4","num":"V6.858","seq":858,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[4,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{evw} L^{fmv} L^{cnu} L^{apt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-11, 5-12, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2174},"legs":[[],[],[]]}},{"id":2175,"L":6,"kind":"4","num":"V6.859","seq":859,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{ptu} L^{hvw} L^{atv} L^{brw} L^{equ} L^{dns}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-13, 6-8, 6-12, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2176},"legs":[[],[],[]]}},{"id":2177,"L":6,"kind":"4","num":"V6.861","seq":861,"edges":[[1,2],[4,5],[3,6],[5,6],[4,7],[5,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{nrt} L^{suv} L^{auw} L^{btv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-8, 5-12, 6-7, 6-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2178},"legs":[[],[],[]]}},{"id":2179,"L":6,"kind":"4","num":"V6.863","seq":863,"edges":[[3,4],[4,6],[4,7],[5,7],[2,8],[3,8],[2,9],[5,9],[7,9],[1,10],[3,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{ehw} L^{frv} L^{cmt} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-8, 6-10, 6-12, 7-11, 7-12, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2179},"legs":[[],[],[]]}},{"id":2180,"L":6,"kind":"4","num":"V6.864","seq":864,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[0,11],[4,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctv} L^{fgw} L^{dhw} L^{apu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2181},"legs":[[],[],[]]}},{"id":2182,"L":6,"kind":"4","num":"V6.866","seq":866,"edges":[[4,5],[4,6],[5,6],[1,7],[2,8],[6,8],[7,8],[0,9],[5,9],[7,9],[2,10],[3,10],[1,11],[3,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{etu} L^{asv} L^{fgw} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-11, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-10, 7-9, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2182},"legs":[[],[],[]]}},{"id":2183,"L":6,"kind":"4","num":"V6.867","seq":867,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[7,8],[2,9],[5,9],[7,9],[1,10],[6,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahu} L^{erv} L^{csw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-10, 7-11, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2183},"legs":[[],[],[]]}},{"id":2184,"L":6,"kind":"4","num":"V6.868","seq":868,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[4,8],[0,9],[6,9],[7,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehp} L^{asu} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-8, 7-10, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2184},"legs":[[],[],[]]}},{"id":2185,"L":6,"kind":"4","num":"V6.869","seq":869,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[1,9],[6,9],[7,9],[2,10],[5,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehw} L^{csu} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-10, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2185},"legs":[[],[],[]]}},{"id":2186,"L":6,"kind":"4","num":"V6.870","seq":870,"edges":[[4,6],[5,6],[0,7],[5,7],[1,8],[4,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{asv} L^{cpv} L^{egw} L^{dhw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-10, 4-11, 4-13, 5-7, 5-9, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2186},"legs":[[],[],[]]}},{"id":2187,"L":6,"kind":"4","num":"V6.871","seq":871,"edges":[[3,6],[4,6],[5,6],[0,7],[2,8],[5,8],[1,9],[5,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{auv} L^{esw} L^{ctw} L^{fpu} L^{dhv} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2187},"legs":[[],[],[]]}},{"id":2188,"L":6,"kind":"4","num":"V6.872","seq":872,"edges":[[4,6],[5,6],[2,7],[5,7],[0,8],[5,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[1,11],[4,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{atv} L^{fgw} L^{chw} L^{dpu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2188},"legs":[[],[],[]]}},{"id":2189,"L":6,"kind":"4","num":"V6.873","seq":873,"edges":[[1,2],[3,4],[3,5],[5,6],[5,7],[4,8],[7,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{qtu} L^{mtv} L^{arw} L^{buv} L^{ehn} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-9, 5-12, 6-7, 6-8, 7-10, 7-13, 8-9, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2189},"legs":[[],[],[]]}},{"id":2190,"L":6,"kind":"4","num":"V6.874","seq":874,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[5,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{atv} L^{bqw} L^{egu} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-8, 5-9, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2191},"legs":[[],[],[]]}},{"id":2192,"L":6,"kind":"4","num":"V6.876","seq":876,"edges":[[3,6],[4,6],[5,6],[0,7],[4,7],[0,8],[5,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[8,11],[1,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{apu} L^{bsv} L^{ehw} L^{cmw} L^{ftv} L^{dqu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-10, 4-11, 5-7, 5-8, 5-13, 6-7, 6-9, 6-12, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2192},"legs":[[],[],[]]}},{"id":2193,"L":6,"kind":"4","num":"V6.877","seq":877,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[7,10],[8,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fpw} L^{cuv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2193},"legs":[[],[],[]]}},{"id":2194,"L":6,"kind":"4","num":"V6.878","seq":878,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[1,8],[4,8],[0,9],[7,9],[2,10],[7,10],[8,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{cpv} L^{atw} L^{euv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2194},"legs":[[],[],[]]}},{"id":2195,"L":6,"kind":"4","num":"V6.879","seq":879,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[3,8],[2,9],[6,9],[8,9],[2,10],[7,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{hvw} L^{etv} L^{fuw} L^{acm} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-12, 5-6, 5-13, 6-7, 6-8, 7-8, 7-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2195},"legs":[[],[],[]]}},{"id":2196,"L":6,"kind":"4","num":"V6.880","seq":880,"edges":[[3,4],[4,5],[6,7],[1,8],[3,8],[4,8],[2,9],[5,9],[6,9],[2,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{chp} L^{eqt} L^{frv} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-9, 6-10, 6-11, 7-8, 7-10, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2196},"legs":[[],[],[]]}},{"id":2197,"L":6,"kind":"4","num":"V6.881","seq":881,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[0,8],[3,8],[4,8],[1,9],[2,10],[6,10],[9,10],[2,11],[7,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ahp} L^{cvw} L^{etv} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-8, 7-8, 7-11, 8-12, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2197},"legs":[[],[],[]]}},{"id":2198,"L":6,"kind":"4","num":"V6.882","seq":882,"edges":[[3,4],[5,6],[4,7],[5,7],[4,8],[6,8],[2,9],[5,9],[6,9],[1,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{ptw} L^{esu} L^{cvw} L^{afh} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-12, 4-13, 5-8, 5-9, 6-7, 6-8, 6-10, 7-9, 7-10, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2198},"legs":[[],[],[]]}},{"id":2199,"L":6,"kind":"4","num":"V6.883","seq":883,"edges":[[3,4],[5,6],[0,7],[2,8],[5,8],[7,8],[2,9],[6,9],[7,9],[0,10],[3,10],[4,10],[1,11],[3,11],[4,11],[1,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{erv} L^{ftw} L^{bhn} L^{cmp} L^{dsu}","graph":"13 vertices; edges 1-8, 1-11, 2-12, 2-13, 3-9, 3-10, 4-5, 4-11, 4-12, 5-11, 5-12, 6-7, 6-9, 6-13, 7-10, 7-13, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2200},"legs":[[],[],[]]}},{"id":2201,"L":6,"kind":"4","num":"V6.885","seq":885,"edges":[[3,4],[3,5],[6,7],[1,8],[4,8],[6,8],[2,9],[5,9],[7,9],[0,10],[4,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{svw} L^{cnt} L^{eqv} L^{apw} L^{fru} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-9, 5-11, 6-10, 6-12, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2201},"legs":[[],[],[]]}},{"id":2202,"L":6,"kind":"4","num":"V6.886","seq":886,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[8,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fpw} L^{cvw} L^{atu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-12, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2202},"legs":[[],[],[]]}},{"id":2203,"L":6,"kind":"4","num":"V6.887","seq":887,"edges":[[4,5],[4,6],[3,7],[5,7],[3,8],[4,8],[1,9],[6,9],[7,9],[2,10],[5,10],[8,10],[0,11],[2,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{grv} L^{hqw} L^{ctv} L^{esw} L^{afu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-8, 6-11, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2203},"legs":[[],[],[]]}},{"id":2204,"L":6,"kind":"4","num":"V6.888","seq":888,"edges":[[3,4],[5,6],[5,7],[2,8],[3,8],[7,8],[2,9],[4,9],[7,9],[1,10],[4,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{ehv} L^{fnw} L^{cpt} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2204},"legs":[[],[],[]]}},{"id":2205,"L":6,"kind":"4","num":"V6.889","seq":889,"edges":[[4,5],[4,6],[3,7],[5,7],[3,8],[4,8],[2,9],[6,9],[7,9],[1,10],[5,10],[8,10],[0,11],[2,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1497*n**14 - 2045*n**13 + 1194*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{grv} L^{hqw} L^{etv} L^{csw} L^{afu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-8, 6-11, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2205},"legs":[[],[],[]]}},{"id":2206,"L":6,"kind":"4","num":"V6.890","seq":890,"edges":[[3,4],[4,5],[6,7],[0,8],[3,8],[6,8],[1,9],[4,9],[7,9],[2,10],[5,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2115*n**13 + 1269*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{aht} L^{cpv} L^{eqw} L^{fru} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2206},"legs":[[],[],[]]}},{"id":2207,"L":6,"kind":"4","num":"V6.891","seq":891,"edges":[[4,5],[3,6],[0,7],[1,8],[3,8],[7,8],[1,9],[6,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[5,11],[2,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{avw} L^{chv} L^{dtw} L^{bmp} L^{eqr} L^{fsu}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-7, 4-9, 4-11, 5-6, 5-11, 5-12, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2207},"legs":[[],[],[]]}},{"id":2208,"L":6,"kind":"4","num":"V6.892","seq":892,"edges":[[3,4],[5,6],[1,7],[3,7],[1,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[3,11],[6,11],[2,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1571*n**14 - 2306*n**13 + 1500*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{chv} L^{dnw} L^{atw} L^{brv} L^{emu} L^{fps}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-5, 4-8, 4-12, 5-9, 5-13, 6-7, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2208},"legs":[[],[],[]]}},{"id":2209,"L":6,"kind":"4","num":"V6.893","seq":893,"edges":[[3,4],[5,6],[1,7],[3,7],[1,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[3,11],[6,11],[2,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1569*n**14 - 2290*n**13 + 1470*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{chv} L^{dnw} L^{atv} L^{brw} L^{emu} L^{fps}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-5, 4-8, 4-12, 5-9, 5-13, 6-7, 6-11, 6-13, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2209},"legs":[[],[],[]]}},{"id":2210,"L":6,"kind":"4","num":"V6.894","seq":894,"edges":[[3,4],[5,6],[1,7],[3,7],[1,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[3,11],[4,11],[2,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{chv} L^{dnw} L^{atw} L^{brv} L^{emp} L^{fsu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-5, 4-8, 4-12, 5-9, 5-12, 6-7, 6-11, 6-13, 7-10, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2210},"legs":[[],[],[]]}},{"id":2211,"L":6,"kind":"4","num":"V6.895","seq":895,"edges":[[1,2],[3,4],[5,6],[4,7],[5,7],[4,8],[6,8],[7,9],[8,9],[2,10],[3,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{mqu} L^{nsv} L^{uvw} L^{egw} L^{art} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-7, 6-8, 6-12, 7-9, 7-12, 8-10, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2211},"legs":[[],[],[]]}},{"id":2212,"L":6,"kind":"4","num":"V6.896","seq":896,"edges":[[0,2],[1,2],[3,5],[4,5],[3,6],[4,6],[3,7],[4,8],[7,8],[5,9],[6,10],[9,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{hmn} L^{ehp} L^{fmq} L^{grs} L^{nrt} L^{puv} L^{quw} L^{dvw} L^{bst}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-6, 4-7, 4-8, 5-6, 5-7, 5-9, 6-10, 7-11, 8-9, 8-13, 9-13, 10-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2212},"legs":[[],[],[]]}},{"id":2213,"L":6,"kind":"4","num":"V6.897","seq":897,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[4,9],[7,9],[8,9],[2,10],[6,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qrw} L^{muw} L^{esv} L^{ant} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-11, 7-12, 8-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2213},"legs":[[],[],[]]}},{"id":2214,"L":6,"kind":"4","num":"V6.898","seq":898,"edges":[[5,6],[2,7],[4,7],[0,8],[5,8],[7,8],[1,9],[3,9],[4,9],[0,10],[4,10],[6,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1560*n**14 - 2264*n**13 + 1446*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{asw} L^{cgp} L^{bqu} L^{fhv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2214},"legs":[[],[],[]]}},{"id":2215,"L":6,"kind":"4","num":"V6.899","seq":899,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,6],[3,7],[4,8],[5,9],[8,9],[6,10],[7,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{hnq} L^{grs} L^{mtu} L^{ptv} L^{qrw} L^{dvw} L^{bsu}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-10, 7-11, 8-11, 8-13, 9-10, 9-13, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2215},"legs":[[],[],[]]}},{"id":2216,"L":6,"kind":"4","num":"V6.900","seq":900,"edges":[[5,6],[0,7],[3,7],[1,8],[3,8],[7,8],[2,9],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[4,11],[5,11],[0,12],[5,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{agw} L^{chw} L^{emn} L^{fpu} L^{dqs} L^{btv}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-8, 4-9, 4-10, 5-10, 5-11, 5-12, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2216},"legs":[[],[],[]]}},{"id":2217,"L":6,"kind":"4","num":"V6.901","seq":901,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[7,11],[1,12],[6,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{stu} L^{hvw} L^{asv} L^{bqw} L^{ent} L^{dru}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-12, 6-7, 7-11, 7-13, 8-10, 8-12, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2217},"legs":[[],[],[]]}},{"id":2218,"L":6,"kind":"4","num":"V6.902","seq":902,"edges":[[5,6],[1,7],[4,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[0,10],[4,10],[6,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1558*n**14 - 2251*n**13 + 1425*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cnw} L^{asw} L^{egp} L^{bqu} L^{fhv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-11, 2-8, 2-13, 3-10, 3-12, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2218},"legs":[[],[],[]]}},{"id":2219,"L":6,"kind":"4","num":"V6.903","seq":903,"edges":[[1,2],[3,5],[4,5],[3,6],[5,6],[4,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gqr} L^{nst} L^{ruv} L^{auw} L^{bsv} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-8, 5-12, 6-7, 7-9, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2219},"legs":[[],[],[]]}},{"id":2220,"L":6,"kind":"4","num":"V6.904","seq":904,"edges":[[1,2],[3,4],[4,5],[4,6],[5,6],[5,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{npr} L^{qst} L^{ruv} L^{auw} L^{bsv} L^{egt} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-7, 6-7, 6-8, 7-9, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2220},"legs":[[],[],[]]}},{"id":2221,"L":6,"kind":"4","num":"V6.905","seq":905,"edges":[[3,4],[5,6],[4,7],[5,7],[2,8],[3,8],[2,9],[4,9],[6,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{ehw} L^{fpt} L^{cmv} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-8, 5-10, 6-7, 6-8, 6-12, 7-10, 7-12, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2221},"legs":[[],[],[]]}},{"id":2222,"L":6,"kind":"4","num":"V6.906","seq":906,"edges":[[3,5],[4,6],[5,6],[2,7],[2,8],[7,8],[1,9],[4,9],[7,9],[0,10],[6,10],[8,10],[1,11],[3,11],[4,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{fuw} L^{cpv} L^{atw} L^{dhq} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-6, 4-12, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2222},"legs":[[],[],[]]}},{"id":2223,"L":6,"kind":"4","num":"V6.907","seq":907,"edges":[[1,2],[4,5],[3,6],[5,6],[5,7],[6,7],[4,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{rst} L^{nuv} L^{auw} L^{btv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-9, 5-12, 6-7, 6-8, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2223},"legs":[[],[],[]]}},{"id":2224,"L":6,"kind":"4","num":"V6.908","seq":908,"edges":[[3,4],[4,6],[5,6],[4,7],[2,8],[3,8],[2,9],[5,9],[7,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{puv} L^{ehw} L^{fru} L^{cmv} L^{ast} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-7, 6-10, 6-12, 7-12, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2224},"legs":[[],[],[]]}},{"id":2225,"L":6,"kind":"4","num":"V6.909","seq":909,"edges":[[5,6],[2,7],[3,7],[1,8],[4,8],[7,8],[0,9],[4,9],[5,9],[0,10],[3,10],[5,10],[2,11],[4,11],[6,11],[1,12],[3,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1559*n**14 - 2257*n**13 + 1434*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{egw} L^{cnw} L^{aps} L^{bht} L^{fqu} L^{dmv}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-8, 4-11, 4-13, 5-9, 5-10, 5-12, 6-7, 6-10, 6-11, 7-12, 7-13, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2225},"legs":[[],[],[]]}},{"id":2226,"L":6,"kind":"4","num":"V6.910","seq":910,"edges":[[5,6],[4,7],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[1,10],[3,10],[4,10],[0,11],[2,11],[3,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsw} L^{puw} L^{gtv} L^{chq} L^{aem} L^{bdf}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-12, 3-13, 4-10, 4-11, 4-12, 5-8, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-10, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2234},"legs":[[],[],[]]}},{"id":2235,"L":6,"kind":"4","num":"V6.919","seq":919,"edges":[[4,5],[4,6],[5,7],[6,7],[1,8],[3,8],[2,9],[3,9],[8,9],[2,10],[6,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{cgw} L^{ehw} L^{fuv} L^{aqs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-8, 6-12, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2238},"legs":[[],[],[]]}},{"id":2239,"L":6,"kind":"4","num":"V6.923","seq":923,"edges":[[1,2],[5,6],[4,7],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[2,10],[3,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{mrv} L^{ntv} L^{fsu} L^{egw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-10, 4-11, 4-12, 5-8, 5-9, 5-12, 6-7, 6-8, 6-10, 7-9, 7-10, 8-9, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2239},"legs":[[],[],[]]}},{"id":2240,"L":6,"kind":"4","num":"V6.924","seq":924,"edges":[[1,2],[3,4],[5,6],[4,7],[4,8],[7,8],[5,9],[6,9],[7,9],[2,10],[3,10],[8,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{nuw} L^{qsv} L^{egw} L^{art} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-7, 6-10, 6-12, 7-10, 7-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2240},"legs":[[],[],[]]}},{"id":2241,"L":6,"kind":"4","num":"V6.925","seq":925,"edges":[[1,2],[4,5],[4,6],[5,7],[6,7],[6,8],[7,8],[4,9],[5,9],[0,10],[3,10],[9,10],[2,11],[3,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{nst} L^{qsu} L^{tuv} L^{prw} L^{afw} L^{egv} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-11, 4-12, 4-13, 5-6, 5-7, 5-10, 6-8, 6-10, 7-8, 7-9, 8-9, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2241},"legs":[[],[],[]]}},{"id":2242,"L":6,"kind":"4","num":"V6.926","seq":926,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[7,8],[4,9],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{kab} L^{icd} L^{jac} L^{efg} L^{ehm} L^{fhn} L^{gpq} L^{prs} L^{qrt} L^{muv} L^{nuw} L^{dst} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-6, 5-10, 6-11, 7-8, 7-9, 8-9, 8-12, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2242},"legs":[[],[],[]]}},{"id":2243,"L":6,"kind":"4","num":"V6.927","seq":927,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[7,8],[5,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{tvw} L^{puv} L^{erw} L^{ans} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-12, 6-10, 7-8, 7-11, 7-12, 8-9, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2243},"legs":[[],[],[]]}},{"id":2244,"L":6,"kind":"4","num":"V6.928","seq":928,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[7,8],[5,9],[4,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{ehm} L^{fhn} L^{gpq} L^{prs} L^{qrt} L^{nuv} L^{muw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-6, 5-11, 6-10, 7-8, 7-9, 8-9, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2244},"legs":[[],[],[]]}},{"id":2245,"L":6,"kind":"4","num":"V6.929","seq":929,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{mqw} L^{esv} L^{ant} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-11, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2245},"legs":[[],[],[]]}},{"id":2246,"L":6,"kind":"4","num":"V6.930","seq":930,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[5,8],[4,9],[7,9],[8,9],[2,10],[6,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{pvw} L^{ntv} L^{eru} L^{asw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-11, 7-12, 8-10, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2246},"legs":[[],[],[]]}},{"id":2247,"L":6,"kind":"4","num":"V6.931","seq":931,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[4,7],[5,7],[3,8],[5,8],[6,9],[6,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{mns} L^{gpt} L^{quv} L^{ruw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-8, 6-9, 7-10, 7-11, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2247},"legs":[[],[],[]]}},{"id":2248,"L":6,"kind":"4","num":"V6.932","seq":932,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[7,8],[5,9],[6,9],[8,9],[2,10],[7,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{tvw} L^{prv} L^{euw} L^{ans} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-12, 6-10, 7-8, 7-10, 7-12, 8-9, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2248},"legs":[[],[],[]]}},{"id":2249,"L":6,"kind":"4","num":"V6.933","seq":933,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[6,8],[7,8],[5,9],[7,9],[2,10],[8,10],[9,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{rtv} L^{puw} L^{evw} L^{ans} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-12, 6-10, 7-8, 7-9, 7-12, 8-9, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2249},"legs":[[],[],[]]}},{"id":2250,"L":6,"kind":"4","num":"V6.934","seq":934,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[6,8],[4,9],[5,9],[7,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{mrw} L^{nqu} L^{esw} L^{atv} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-9, 7-11, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2250},"legs":[[],[],[]]}},{"id":2251,"L":6,"kind":"4","num":"V6.935","seq":935,"edges":[[4,5],[5,6],[4,7],[6,7],[2,8],[3,8],[1,9],[3,9],[7,9],[2,10],[5,10],[6,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{egw} L^{chv} L^{fsu} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-9, 4-10, 4-13, 5-6, 5-8, 5-12, 6-7, 6-11, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2251},"legs":[[],[],[]]}},{"id":2252,"L":6,"kind":"4","num":"V6.936","seq":936,"edges":[[3,4],[3,5],[4,6],[5,6],[0,8],[5,8],[7,8],[2,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{tuv} L^{art} L^{eps} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-7, 5-10, 6-7, 6-9, 7-10, 8-9, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2252},"legs":[[],[],[]]}},{"id":2253,"L":6,"kind":"4","num":"V6.937","seq":937,"edges":[[1,2],[3,4],[4,7],[5,7],[6,8],[7,8],[5,9],[6,9],[8,9],[2,10],[3,10],[4,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{mpv} L^{svw} L^{qtw} L^{egn} L^{aru} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-11, 6-8, 6-10, 6-12, 7-9, 7-10, 7-12, 8-9, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2253},"legs":[[],[],[]]}},{"id":2254,"L":6,"kind":"4","num":"V6.938","seq":938,"edges":[[1,2],[3,4],[4,6],[5,6],[5,7],[4,8],[7,8],[6,9],[7,9],[8,9],[2,10],[3,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{qtu} L^{ntv} L^{suv} L^{egw} L^{arw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-7, 5-9, 6-7, 6-8, 6-12, 7-10, 8-9, 8-10, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2254},"legs":[[],[],[]]}},{"id":2255,"L":6,"kind":"4","num":"V6.939","seq":939,"edges":[[3,4],[4,5],[3,6],[5,6],[4,7],[5,7],[3,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[8,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{prt} L^{muv} L^{euw} L^{fst} L^{acv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-7, 4-9, 5-6, 5-8, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2255},"legs":[[],[],[]]}},{"id":2256,"L":6,"kind":"4","num":"V6.940","seq":940,"edges":[[4,5],[4,6],[5,6],[4,7],[1,8],[3,8],[2,9],[3,9],[8,9],[2,10],[6,10],[7,10],[0,11],[5,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{quv} L^{cgw} L^{ehw} L^{ftu} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-7, 6-12, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2257},"legs":[[],[],[]]}},{"id":2258,"L":6,"kind":"4","num":"V6.942","seq":942,"edges":[[4,5],[3,6],[5,6],[3,7],[4,7],[5,7],[2,8],[2,9],[8,9],[1,10],[6,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{hps} L^{euv} L^{fuw} L^{ctw} L^{amq} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-7, 4-8, 4-12, 5-6, 5-8, 5-12, 6-7, 6-8, 7-11, 9-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2258},"legs":[[],[],[]]}},{"id":2259,"L":6,"kind":"4","num":"V6.943","seq":943,"edges":[[1,2],[3,4],[4,5],[3,7],[5,7],[4,8],[5,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[6,11],[1,12],[6,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{gpu} L^{nqv} L^{arw} L^{buv} L^{ehs} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-12, 5-6, 5-9, 6-8, 6-9, 7-10, 7-12, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2259},"legs":[[],[],[]]}},{"id":2260,"L":6,"kind":"4","num":"V6.944","seq":944,"edges":[[1,2],[5,6],[4,7],[6,7],[3,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{mtv} L^{frv} L^{gsu} L^{enw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-9, 4-10, 4-12, 5-8, 5-11, 5-12, 6-7, 6-9, 6-10, 7-8, 7-10, 8-9, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2260},"legs":[[],[],[]]}},{"id":2261,"L":6,"kind":"4","num":"V6.945","seq":945,"edges":[[1,2],[3,4],[4,7],[5,7],[6,8],[7,8],[5,9],[6,9],[8,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{mpv} L^{svw} L^{qtw} L^{agn} L^{eru} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-8, 5-11, 6-8, 6-10, 6-12, 7-9, 7-10, 7-12, 8-9, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2261},"legs":[[],[],[]]}},{"id":2262,"L":6,"kind":"4","num":"V6.946","seq":946,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[4,8],[6,8],[2,9],[2,10],[8,10],[9,10],[0,11],[1,11],[3,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{ptu} L^{evw} L^{fuv} L^{acm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-12, 5-8, 5-9, 6-7, 6-8, 7-8, 7-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2262},"legs":[[],[],[]]}},{"id":2263,"L":6,"kind":"4","num":"V6.947","seq":947,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[6,8],[7,8],[4,9],[5,9],[7,9],[0,10],[6,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{mru} L^{nqv} L^{asw} L^{etw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-9, 7-11, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2263},"legs":[[],[],[]]}},{"id":2264,"L":6,"kind":"4","num":"V6.948","seq":948,"edges":[[0,2],[1,2],[4,5],[3,6],[5,6],[3,7],[4,7],[5,7],[6,8],[3,9],[4,9],[8,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{hmn} L^{hpq} L^{epr} L^{fmq} L^{rst} L^{gnu} L^{svw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-7, 4-8, 4-10, 5-6, 5-8, 5-10, 6-7, 6-8, 7-9, 9-11, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2264},"legs":[[],[],[]]}},{"id":2265,"L":6,"kind":"4","num":"V6.949","seq":949,"edges":[[1,2],[4,5],[4,6],[5,6],[4,7],[6,8],[7,8],[5,9],[7,9],[0,10],[3,10],[9,10],[2,11],[3,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{nqs} L^{ptu} L^{stv} L^{ruw} L^{afw} L^{egv} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-11, 4-12, 4-13, 5-6, 5-7, 5-8, 6-7, 6-10, 7-9, 8-9, 8-10, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2267},"legs":[[],[],[]]}},{"id":2268,"L":6,"kind":"4","num":"V6.952","seq":952,"edges":[[3,4],[3,5],[4,5],[5,6],[1,8],[7,8],[2,9],[7,9],[8,9],[2,10],[4,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{ctw} L^{euw} L^{fpr} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-11, 6-7, 7-11, 7-12, 8-9, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2268},"legs":[[],[],[]]}},{"id":2269,"L":6,"kind":"4","num":"V6.953","seq":953,"edges":[[3,4],[4,5],[3,6],[5,6],[4,7],[5,7],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{prt} L^{uvw} L^{etu} L^{csv} L^{afw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-13, 5-6, 5-8, 6-7, 6-8, 7-11, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2269},"legs":[[],[],[]]}},{"id":2270,"L":6,"kind":"4","num":"V6.954","seq":954,"edges":[[5,6],[4,7],[6,7],[4,8],[5,8],[6,8],[0,9],[3,9],[4,9],[2,10],[3,10],[5,10],[1,11],[3,11],[7,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nuw} L^{psv} L^{agq} L^{eht} L^{cmw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-10, 4-11, 4-12, 5-8, 5-9, 5-10, 6-7, 6-9, 6-11, 7-8, 7-9, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2270},"legs":[[],[],[]]}},{"id":2271,"L":6,"kind":"4","num":"V6.955","seq":955,"edges":[[4,5],[4,6],[5,6],[6,7],[2,8],[3,8],[1,9],[3,9],[7,9],[2,10],[5,10],[7,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{tuv} L^{egw} L^{chu} L^{fsv} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-7, 6-11, 7-8, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2271},"legs":[[],[],[]]}},{"id":2272,"L":6,"kind":"4","num":"V6.956","seq":956,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[6,7],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{prt} L^{uvw} L^{etu} L^{csv} L^{afw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-8, 7-11, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2272},"legs":[[],[],[]]}},{"id":2273,"L":6,"kind":"4","num":"V6.957","seq":957,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[3,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{ntu} L^{htv} L^{avw} L^{bqu} L^{epr} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-12, 7-11, 7-12, 7-13, 8-9, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2274},"legs":[[],[],[]]}},{"id":2275,"L":6,"kind":"4","num":"V6.959","seq":959,"edges":[[4,5],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[4,9],[5,9],[1,10],[3,10],[7,10],[0,11],[3,11],[6,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{egw} L^{fqs} L^{chv} L^{amu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-11, 4-12, 5-6, 5-8, 5-10, 6-7, 6-10, 7-8, 7-12, 8-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2276},"legs":[[],[],[]]}},{"id":2277,"L":6,"kind":"4","num":"V6.961","seq":961,"edges":[[1,2],[3,4],[3,5],[4,7],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mpu} L^{hnv} L^{avw} L^{bru} L^{eqs} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-8, 5-9, 6-8, 6-12, 7-11, 7-12, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2277},"legs":[[],[],[]]}},{"id":2278,"L":6,"kind":"4","num":"V6.962","seq":962,"edges":[[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[5,9],[1,10],[3,10],[4,10],[0,11],[3,11],[6,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{egw} L^{fpt} L^{chq} L^{amv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-11, 4-12, 5-8, 5-10, 5-11, 6-7, 6-8, 6-10, 7-8, 7-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2278},"legs":[[],[],[]]}},{"id":2279,"L":6,"kind":"4","num":"V6.963","seq":963,"edges":[[3,4],[3,5],[4,5],[2,8],[4,8],[7,8],[2,9],[5,9],[6,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1463*n**14 - 2000*n**13 + 1176*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{uvw} L^{epu} L^{fqr} L^{csv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-10, 7-11, 7-12, 8-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2279},"legs":[[],[],[]]}},{"id":2280,"L":6,"kind":"4","num":"V6.964","seq":964,"edges":[[3,4],[3,5],[3,6],[5,6],[4,7],[4,8],[2,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[8,11],[0,12],[1,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{mqs} L^{ntu} L^{pvw} L^{erv} L^{fst} L^{acw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-7, 5-8, 5-9, 6-7, 6-10, 7-11, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2280},"legs":[[],[],[]]}},{"id":2281,"L":6,"kind":"4","num":"V6.965","seq":965,"edges":[[3,4],[4,5],[5,6],[1,8],[3,8],[7,8],[2,9],[4,9],[7,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{chu} L^{epv} L^{frs} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-11, 7-12, 8-9, 8-10, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2281},"legs":[[],[],[]]}},{"id":2282,"L":6,"kind":"4","num":"V6.966","seq":966,"edges":[[3,4],[4,6],[5,6],[4,7],[3,8],[5,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{puv} L^{hrw} L^{euw} L^{fst} L^{acv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-9, 6-11, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2282},"legs":[[],[],[]]}},{"id":2283,"L":6,"kind":"4","num":"V6.967","seq":967,"edges":[[4,5],[4,6],[5,6],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[2,10],[5,10],[7,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{uvw} L^{cgu} L^{eht} L^{fsv} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-7, 6-11, 7-10, 8-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2283},"legs":[[],[],[]]}},{"id":2284,"L":6,"kind":"4","num":"V6.968","seq":968,"edges":[[3,4],[4,5],[5,6],[2,8],[3,8],[4,8],[2,9],[5,9],[7,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ehp} L^{fru} L^{csv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-11, 7-12, 8-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2284},"legs":[[],[],[]]}},{"id":2285,"L":6,"kind":"4","num":"V6.969","seq":969,"edges":[[4,5],[4,6],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[0,10],[5,10],[7,10],[2,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{tvw} L^{cgv} L^{ehu} L^{arw} L^{fqs} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-11, 6-12, 7-8, 7-10, 8-9, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2285},"legs":[[],[],[]]}},{"id":2286,"L":6,"kind":"4","num":"V6.970","seq":970,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[7,8],[2,9],[3,9],[0,10],[4,10],[9,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctv} L^{fgw} L^{apw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2287},"legs":[[],[],[]]}},{"id":2288,"L":6,"kind":"4","num":"V6.972","seq":972,"edges":[[1,2],[3,5],[4,5],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{qru} L^{nsv} L^{avw} L^{btu} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-9, 5-12, 6-8, 7-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2288},"legs":[[],[],[]]}},{"id":2289,"L":6,"kind":"4","num":"V6.973","seq":973,"edges":[[1,2],[3,5],[4,5],[4,7],[5,7],[3,8],[6,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{nqu} L^{grv} L^{asw} L^{buv} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-6, 5-8, 5-12, 6-8, 7-9, 7-10, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2290},"legs":[[],[],[]]}},{"id":2291,"L":6,"kind":"4","num":"V6.975","seq":975,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[5,7],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[8,11],[1,12],[6,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{pst} L^{suv} L^{auw} L^{bqt} L^{ehv} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-8, 7-11, 7-13, 8-9, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2291},"legs":[[],[],[]]}},{"id":2292,"L":6,"kind":"4","num":"V6.976","seq":976,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{mvw} L^{aqs} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-11, 7-8, 7-11, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2292},"legs":[[],[],[]]}},{"id":2293,"L":6,"kind":"4","num":"V6.977","seq":977,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[0,9],[4,9],[7,9],[2,10],[5,10],[6,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{apu} L^{ert} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-11, 8-10, 8-12, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2293},"legs":[[],[],[]]}},{"id":2294,"L":6,"kind":"4","num":"V6.978","seq":978,"edges":[[3,4],[4,5],[4,6],[5,6],[6,7],[2,8],[3,8],[2,9],[7,9],[1,10],[3,10],[7,10],[0,11],[5,11],[9,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{stu} L^{ehv} L^{ftw} L^{cmu} L^{arw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-6, 5-7, 6-7, 6-12, 7-8, 8-10, 8-11, 9-13, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2295},"legs":[[],[],[]]}},{"id":2296,"L":6,"kind":"4","num":"V6.980","seq":980,"edges":[[1,2],[3,4],[4,5],[5,6],[6,7],[6,8],[7,8],[7,9],[8,9],[2,10],[3,10],[9,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{rtu} L^{stv} L^{uvw} L^{egw} L^{anq} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-12, 6-7, 6-12, 7-8, 7-9, 8-9, 8-10, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2296},"legs":[[],[],[]]}},{"id":2297,"L":6,"kind":"4","num":"V6.981","seq":981,"edges":[[1,2],[3,4],[5,6],[4,7],[4,8],[7,8],[5,9],[7,9],[8,9],[2,10],[3,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{nuw} L^{qvw} L^{egs} L^{art} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-7, 6-10, 6-12, 7-11, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2298},"legs":[[],[],[]]}},{"id":2299,"L":6,"kind":"4","num":"V6.983","seq":983,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[3,6],[4,6],[6,7],[5,8],[7,9],[8,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fhn} L^{gmp} L^{pqr} L^{nst} L^{quv} L^{suw} L^{dtw} L^{brv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-9, 7-8, 8-10, 8-13, 9-11, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2299},"legs":[[],[],[]]}},{"id":2300,"L":6,"kind":"4","num":"V6.984","seq":984,"edges":[[3,4],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[3,10],[4,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrt} L^{evw} L^{fhv} L^{cmp} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-10, 4-11, 5-8, 5-11, 6-7, 6-8, 6-12, 7-8, 7-12, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2300},"legs":[[],[],[]]}},{"id":2301,"L":6,"kind":"4","num":"V6.985","seq":985,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[1,9],[4,9],[5,9],[0,10],[7,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{cpr} L^{auw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2314},"legs":[[],[],[]]}},{"id":2315,"L":6,"kind":"4","num":"V6.999","seq":999,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[3,7],[5,7],[4,8],[6,8],[6,9],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{hqr} L^{gns} L^{mqt} L^{ruv} L^{puw} L^{dst} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-8, 6-11, 7-9, 7-10, 8-12, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2315},"legs":[[],[],[]]}},{"id":2316,"L":6,"kind":"4","num":"V6.1000","seq":1000,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[7,8],[4,9],[6,9],[2,10],[6,10],[9,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qru} L^{msw} L^{etw} L^{anv} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-10, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2316},"legs":[[],[],[]]}},{"id":2317,"L":6,"kind":"4","num":"V6.1001","seq":1001,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[1,8],[6,8],[2,9],[6,9],[8,9],[2,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{ptu} L^{crv} L^{esv} L^{ftw} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-9, 7-10, 8-11, 8-12, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2317},"legs":[[],[],[]]}},{"id":2318,"L":6,"kind":"4","num":"V6.1002","seq":1002,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[4,7],[5,7],[3,8],[6,8],[6,9],[5,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{mns} L^{gqt} L^{ruv} L^{puw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-8, 6-11, 7-9, 7-10, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2318},"legs":[[],[],[]]}},{"id":2319,"L":6,"kind":"4","num":"V6.1003","seq":1003,"edges":[[3,4],[4,6],[5,6],[4,7],[3,8],[5,8],[1,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[2,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{puv} L^{hrw} L^{cuw} L^{est} L^{afv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-9, 6-11, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2319},"legs":[[],[],[]]}},{"id":2320,"L":6,"kind":"4","num":"V6.1004","seq":1004,"edges":[[3,4],[5,6],[3,7],[6,7],[4,8],[5,8],[2,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[3,11],[0,12],[1,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{htv} L^{nrw} L^{esw} L^{fuv} L^{acm} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-8, 4-12, 5-9, 5-13, 6-7, 6-9, 6-10, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2322},"legs":[[],[],[]]}},{"id":2323,"L":6,"kind":"4","num":"V6.1007","seq":1007,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[7,8],[1,9],[4,9],[2,10],[4,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehv} L^{cnw} L^{fpw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2333},"legs":[[],[],[]]}},{"id":2334,"L":6,"kind":"4","num":"V6.1018","seq":1018,"edges":[[3,5],[4,6],[5,6],[0,7],[2,8],[7,8],[1,9],[7,9],[8,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{euw} L^{cvw} L^{bhp} L^{fqt} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-6, 4-11, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2334},"legs":[[],[],[]]}},{"id":2335,"L":6,"kind":"4","num":"V6.1019","seq":1019,"edges":[[3,4],[3,5],[5,7],[1,8],[5,8],[7,8],[2,9],[4,9],[6,9],[0,10],[4,10],[6,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{qvw} L^{crv} L^{ens} L^{apt} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-10, 5-11, 6-8, 6-9, 7-10, 7-11, 7-12, 8-9, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2337},"legs":[[],[],[]]}},{"id":2338,"L":6,"kind":"4","num":"V6.1022","seq":1022,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[6,8],[0,9],[4,9],[5,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{eht} L^{apr} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-9, 8-11, 8-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2372},"legs":[[],[],[]]}},{"id":2373,"L":6,"kind":"4","num":"V6.1057","seq":1057,"edges":[[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[2,9],[4,9],[7,9],[0,10],[4,10],[6,10],[0,11],[3,11],[5,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{egv} L^{fpw} L^{aqu} L^{bhs} L^{dmt}","graph":"13 vertices; edges 1-11, 1-12, 2-8, 2-13, 3-9, 3-10, 4-9, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2374},"legs":[[],[],[]]}},{"id":2375,"L":6,"kind":"4","num":"V6.1059","seq":1059,"edges":[[4,6],[3,7],[4,7],[6,7],[1,8],[5,8],[2,9],[5,9],[6,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nuv} L^{gpu} L^{crw} L^{esv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-8, 5-12, 6-9, 6-10, 6-11, 7-8, 7-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2391},"legs":[[],[],[]]}},{"id":2392,"L":6,"kind":"4","num":"V6.1076","seq":1076,"edges":[[3,4],[3,5],[4,6],[5,6],[3,7],[4,8],[2,9],[5,9],[6,9],[2,10],[7,10],[8,10],[0,11],[1,11],[8,11],[0,12],[1,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{mtu} L^{pvw} L^{ers} L^{ftv} L^{acw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-10, 7-10, 8-11, 8-13, 9-11, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2410},"legs":[[],[],[]]}},{"id":2411,"L":6,"kind":"4","num":"V6.1095","seq":1095,"edges":[[4,5],[4,6],[5,6],[6,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[4,10],[5,10],[0,11],[7,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{tuv} L^{egw} L^{fhu} L^{cqs} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-11, 7-8, 8-10, 8-12, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2428},"legs":[[],[],[]]}},{"id":2429,"L":6,"kind":"4","num":"V6.1113","seq":1113,"edges":[[5,6],[1,7],[3,7],[2,8],[5,8],[7,8],[0,9],[3,9],[4,9],[1,10],[3,10],[4,10],[2,11],[4,11],[6,11],[0,12],[5,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cgw} L^{esw} L^{ahn} L^{dmp} L^{fqu} L^{btv}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-11, 3-9, 3-12, 4-8, 4-10, 4-11, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2429},"legs":[[],[],[]]}},{"id":2430,"L":6,"kind":"4","num":"V6.1114","seq":1114,"edges":[[5,6],[2,7],[3,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[0,10],[4,10],[6,10],[1,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2209*n**13 + 1371*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{egw} L^{asw} L^{fhn} L^{bpu} L^{cqv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-11, 2-12, 2-13, 3-8, 3-10, 4-8, 4-10, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2430},"legs":[[],[],[]]}},{"id":2431,"L":6,"kind":"4","num":"V6.1115","seq":1115,"edges":[[5,6],[0,7],[4,7],[1,8],[3,8],[7,8],[1,9],[3,9],[4,9],[2,10],[4,10],[6,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{anw} L^{cgw} L^{dhp} L^{equ} L^{fms} L^{btv}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-10, 3-11, 3-12, 4-9, 4-10, 4-12, 5-8, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2431},"legs":[[],[],[]]}},{"id":2432,"L":6,"kind":"4","num":"V6.1116","seq":1116,"edges":[[5,6],[2,7],[4,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[1,10],[4,10],[6,10],[0,11],[3,11],[6,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1560*n**14 - 2264*n**13 + 1446*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{asw} L^{fgp} L^{cqu} L^{bhv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-12, 2-11, 2-13, 3-8, 3-10, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2432},"legs":[[],[],[]]}},{"id":2433,"L":6,"kind":"4","num":"V6.1117","seq":1117,"edges":[[3,4],[3,5],[4,5],[5,6],[1,8],[4,8],[7,8],[2,9],[7,9],[0,10],[6,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{cpt} L^{euw} L^{arw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-11, 7-12, 8-9, 8-10, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2433},"legs":[[],[],[]]}},{"id":2434,"L":6,"kind":"4","num":"V6.1118","seq":1118,"edges":[[3,6],[5,6],[4,7],[5,7],[1,8],[4,8],[2,9],[5,9],[7,9],[2,10],[3,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsv} L^{cpw} L^{etv} L^{fhu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-8, 5-9, 5-12, 6-7, 6-8, 6-10, 7-11, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2434},"legs":[[],[],[]]}},{"id":2435,"L":6,"kind":"4","num":"V6.1119","seq":1119,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[4,8],[2,9],[5,9],[6,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehp} L^{frt} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2435},"legs":[[],[],[]]}},{"id":2436,"L":6,"kind":"4","num":"V6.1120","seq":1120,"edges":[[4,6],[5,6],[3,7],[5,7],[1,8],[4,8],[2,9],[5,9],[7,9],[2,10],[3,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{cpw} L^{etv} L^{fhu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-9, 5-12, 6-7, 6-8, 6-10, 7-11, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2436},"legs":[[],[],[]]}},{"id":2437,"L":6,"kind":"4","num":"V6.1121","seq":1121,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[6,8],[2,9],[4,9],[5,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{eht} L^{fpr} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-9, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2437},"legs":[[],[],[]]}},{"id":2438,"L":6,"kind":"4","num":"V6.1122","seq":1122,"edges":[[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[6,8],[2,9],[3,9],[7,9],[1,10],[4,10],[0,11],[4,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{egu} L^{fhv} L^{cpw} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-11, 5-12, 6-7, 6-8, 7-8, 7-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2438},"legs":[[],[],[]]}},{"id":2439,"L":6,"kind":"4","num":"V6.1123","seq":1123,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[6,8],[2,9],[4,9],[6,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehs} L^{fpt} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2440},"legs":[[],[],[]]}},{"id":2441,"L":6,"kind":"4","num":"V6.1125","seq":1125,"edges":[[4,6],[5,6],[3,7],[6,7],[1,8],[4,8],[2,9],[5,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{guv} L^{cpw} L^{esv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-9, 5-12, 6-7, 6-10, 6-11, 7-8, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2441},"legs":[[],[],[]]}},{"id":2442,"L":6,"kind":"4","num":"V6.1126","seq":1126,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[7,8],[2,9],[6,9],[7,9],[1,10],[6,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehu} L^{fsv} L^{ctw} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-10, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2442},"legs":[[],[],[]]}},{"id":2443,"L":6,"kind":"4","num":"V6.1127","seq":1127,"edges":[[5,6],[2,7],[4,7],[1,8],[4,8],[7,8],[0,9],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[3,11],[6,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{cpw} L^{aqs} L^{fgu} L^{dhv} L^{bmt}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-12, 3-8, 3-11, 4-11, 4-12, 4-13, 5-8, 5-9, 5-10, 6-7, 6-10, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2443},"legs":[[],[],[]]}},{"id":2444,"L":6,"kind":"4","num":"V6.1128","seq":1128,"edges":[[5,6],[2,7],[3,7],[2,8],[4,8],[7,8],[1,9],[3,9],[5,9],[1,10],[4,10],[5,10],[0,11],[3,11],[6,11],[0,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{egw} L^{fnw} L^{chs} L^{dpt} L^{amu} L^{bqv}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-11, 3-8, 3-9, 4-8, 4-10, 4-12, 5-9, 5-11, 5-13, 6-7, 6-10, 6-11, 7-12, 7-13, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2445},"legs":[[],[],[]]}},{"id":2446,"L":6,"kind":"4","num":"V6.1130","seq":1130,"edges":[[4,6],[3,7],[4,7],[5,7],[1,8],[5,8],[2,9],[5,9],[6,9],[2,10],[3,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nuv} L^{gpr} L^{csw} L^{etu} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-8, 5-12, 6-8, 6-9, 6-10, 7-10, 7-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2446},"legs":[[],[],[]]}},{"id":2447,"L":6,"kind":"4","num":"V6.1131","seq":1131,"edges":[[3,4],[3,5],[5,6],[5,7],[2,8],[4,8],[7,8],[2,9],[4,9],[6,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{enu} L^{fps} L^{cvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-10, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2447},"legs":[[],[],[]]}},{"id":2448,"L":6,"kind":"4","num":"V6.1132","seq":1132,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[1,9],[7,9],[8,9],[2,10],[6,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehw} L^{cuw} L^{fsv} L^{art} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-11, 7-12, 8-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2448},"legs":[[],[],[]]}},{"id":2449,"L":6,"kind":"4","num":"V6.1133","seq":1133,"edges":[[3,4],[3,5],[5,6],[5,7],[1,8],[4,8],[2,9],[7,9],[8,9],[2,10],[4,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{cnw} L^{euw} L^{fps} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-11, 6-7, 6-8, 7-11, 7-12, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2449},"legs":[[],[],[]]}},{"id":2450,"L":6,"kind":"4","num":"V6.1134","seq":1134,"edges":[[5,6],[1,7],[4,7],[0,8],[5,8],[7,8],[0,9],[3,9],[4,9],[2,10],[4,10],[6,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1560*n**14 - 2264*n**13 + 1446*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cnw} L^{asw} L^{bgp} L^{equ} L^{fhv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-10, 2-8, 2-13, 3-11, 3-12, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2450},"legs":[[],[],[]]}},{"id":2451,"L":6,"kind":"4","num":"V6.1135","seq":1135,"edges":[[5,6],[1,7],[4,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[2,10],[4,10],[6,10],[0,11],[3,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1560*n**14 - 2265*n**13 + 1449*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cnw} L^{asw} L^{egp} L^{fqu} L^{bhv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-12, 2-8, 2-13, 3-10, 3-11, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2451},"legs":[[],[],[]]}},{"id":2452,"L":6,"kind":"4","num":"V6.1136","seq":1136,"edges":[[4,5],[4,7],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[0,10],[5,10],[6,10],[2,11],[4,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{tuv} L^{ptw} L^{cgw} L^{ehu} L^{arv} L^{fqs} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-8, 5-12, 6-11, 6-12, 7-8, 7-10, 7-11, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2452},"legs":[[],[],[]]}},{"id":2453,"L":6,"kind":"4","num":"V6.1137","seq":1137,"edges":[[4,5],[4,6],[5,6],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[2,10],[7,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{quv} L^{cgu} L^{eht} L^{fvw} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-7, 6-12, 7-10, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2453},"legs":[[],[],[]]}},{"id":2454,"L":6,"kind":"4","num":"V6.1138","seq":1138,"edges":[[3,4],[3,5],[5,6],[1,8],[4,8],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{uvw} L^{cnu} L^{ers} L^{fpv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-11, 6-7, 6-10, 7-10, 7-12, 8-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2454},"legs":[[],[],[]]}},{"id":2455,"L":6,"kind":"4","num":"V6.1139","seq":1139,"edges":[[3,4],[4,6],[5,6],[3,7],[3,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[7,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{huv} L^{mpw} L^{euw} L^{frt} L^{acv} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-8, 4-9, 5-7, 5-9, 6-7, 6-11, 6-13, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2455},"legs":[[],[],[]]}},{"id":2456,"L":6,"kind":"4","num":"V6.1140","seq":1140,"edges":[[3,4],[4,5],[4,6],[5,6],[2,8],[3,8],[0,9],[7,9],[8,9],[1,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{ehw} L^{atw} L^{csu} L^{frv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-12, 7-11, 8-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2456},"legs":[[],[],[]]}},{"id":2457,"L":6,"kind":"4","num":"V6.1141","seq":1141,"edges":[[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[2,9],[5,9],[7,9],[2,10],[6,10],[8,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{hpw} L^{esv} L^{ftw} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-10, 7-11, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2457},"legs":[[],[],[]]}},{"id":2458,"L":6,"kind":"4","num":"V6.1142","seq":1142,"edges":[[3,4],[3,5],[4,5],[5,6],[1,8],[7,8],[2,9],[4,9],[7,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{ctw} L^{epu} L^{frw} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-10, 6-7, 7-11, 7-12, 8-9, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2458},"legs":[[],[],[]]}},{"id":2459,"L":6,"kind":"4","num":"V6.1143","seq":1143,"edges":[[4,5],[5,6],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[2,10],[4,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{cgv} L^{eht} L^{fqw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-12, 7-10, 7-12, 8-9, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2459},"legs":[[],[],[]]}},{"id":2460,"L":6,"kind":"4","num":"V6.1144","seq":1144,"edges":[[3,4],[4,5],[5,6],[2,8],[3,8],[4,8],[0,9],[5,9],[7,9],[1,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ehp} L^{aru} L^{csv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-11, 7-12, 8-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2460},"legs":[[],[],[]]}},{"id":2461,"L":6,"kind":"4","num":"V6.1145","seq":1145,"edges":[[4,5],[4,6],[4,7],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[2,10],[5,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{qtv} L^{cgv} L^{ehu} L^{frw} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-11, 6-12, 7-8, 7-10, 8-9, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2461},"legs":[[],[],[]]}},{"id":2462,"L":6,"kind":"4","num":"V6.1146","seq":1146,"edges":[[3,4],[4,5],[5,6],[2,8],[3,8],[7,8],[1,9],[4,9],[7,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ehu} L^{cpv} L^{frs} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-11, 7-12, 8-9, 8-10, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2462},"legs":[[],[],[]]}},{"id":2463,"L":6,"kind":"4","num":"V6.1147","seq":1147,"edges":[[4,5],[4,6],[3,7],[5,7],[3,8],[4,8],[2,9],[5,9],[7,9],[1,10],[6,10],[8,10],[0,11],[2,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{grv} L^{hqw} L^{esv} L^{ctw} L^{afu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-8, 6-10, 7-11, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2463},"legs":[[],[],[]]}},{"id":2464,"L":6,"kind":"4","num":"V6.1148","seq":1148,"edges":[[5,6],[2,7],[4,7],[1,8],[4,8],[7,8],[0,9],[3,9],[4,9],[2,10],[3,10],[6,10],[1,11],[3,11],[5,11],[0,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{cpw} L^{agq} L^{fhu} L^{dms} L^{btv}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-12, 3-8, 3-11, 4-10, 4-11, 4-12, 5-8, 5-9, 5-10, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2464},"legs":[[],[],[]]}},{"id":2465,"L":6,"kind":"4","num":"V6.1149","seq":1149,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[7,8],[0,9],[5,9],[7,9],[1,10],[6,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehu} L^{arv} L^{csw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-10, 7-11, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2466},"legs":[[],[],[]]}},{"id":2467,"L":6,"kind":"4","num":"V6.1151","seq":1151,"edges":[[3,4],[3,7],[5,7],[6,7],[4,8],[5,8],[6,8],[0,9],[3,9],[4,9],[2,10],[6,10],[1,11],[5,11],[10,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{tuv} L^{hqt} L^{nru} L^{amp} L^{evw} L^{csw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-5, 4-8, 4-10, 5-9, 5-10, 6-8, 6-9, 6-12, 7-8, 7-9, 7-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2467},"legs":[[],[],[]]}},{"id":2468,"L":6,"kind":"4","num":"V6.1152","seq":1152,"edges":[[4,5],[4,6],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[2,10],[5,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{tvw} L^{cgv} L^{ehu} L^{frw} L^{aqs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-11, 6-12, 7-8, 7-10, 8-9, 8-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2485},"legs":[[],[],[]]}},{"id":2486,"L":6,"kind":"4","num":"V6.1170","seq":1170,"edges":[[3,4],[4,5],[5,6],[5,7],[0,8],[3,8],[6,8],[2,9],[4,9],[7,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2132*n**13 + 1284*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ahs} L^{epu} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2486},"legs":[[],[],[]]}},{"id":2487,"L":6,"kind":"4","num":"V6.1171","seq":1171,"edges":[[3,4],[4,5],[5,6],[5,7],[0,8],[3,8],[6,8],[2,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ahs} L^{ept} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2488},"legs":[[],[],[]]}},{"id":2489,"L":6,"kind":"4","num":"V6.1173","seq":1173,"edges":[[3,4],[4,5],[5,6],[0,8],[3,8],[7,8],[2,9],[4,9],[7,9],[1,10],[5,10],[6,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ahu} L^{epv} L^{crs} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-11, 7-12, 8-9, 8-10, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2489},"legs":[[],[],[]]}},{"id":2490,"L":6,"kind":"4","num":"V6.1174","seq":1174,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[5,8],[1,9],[7,9],[0,10],[6,10],[7,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1548*n**14 - 2218*n**13 + 1389*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehr} L^{cuw} L^{asv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2490},"legs":[[],[],[]]}},{"id":2491,"L":6,"kind":"4","num":"V6.1175","seq":1175,"edges":[[5,6],[4,7],[5,7],[2,8],[3,8],[7,8],[2,9],[3,9],[6,9],[1,10],[4,10],[5,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1529*n**14 - 2158*n**13 + 1326*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsw} L^{egw} L^{fhu} L^{cpt} L^{aqv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-8, 5-11, 5-12, 6-7, 6-8, 6-11, 7-10, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2491},"legs":[[],[],[]]}},{"id":2492,"L":6,"kind":"4","num":"V6.1176","seq":1176,"edges":[[5,6],[2,7],[4,7],[1,8],[3,8],[7,8],[0,9],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[3,11],[5,11],[0,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{cgw} L^{ahp} L^{fqu} L^{dms} L^{btv}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-12, 3-8, 3-11, 4-9, 4-10, 4-12, 5-8, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2494},"legs":[[],[],[]]}},{"id":2495,"L":6,"kind":"4","num":"V6.1179","seq":1179,"edges":[[3,4],[3,5],[5,6],[5,7],[2,8],[4,8],[6,8],[0,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{ens} L^{apt} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2501},"legs":[[],[],[]]}},{"id":2502,"L":6,"kind":"4","num":"V6.1186","seq":1186,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[4,11],[1,12],[9,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{grt} L^{nsu} L^{auv} L^{btw} L^{ehp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-12, 5-7, 5-9, 5-12, 6-7, 6-8, 7-9, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2502},"legs":[[],[],[]]}},{"id":2503,"L":6,"kind":"4","num":"V6.1187","seq":1187,"edges":[[1,2],[3,5],[4,5],[3,6],[4,7],[5,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[8,11],[1,12],[3,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{nqt} L^{uvw} L^{atu} L^{brv} L^{epw} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-8, 5-12, 6-8, 7-11, 7-13, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2503},"legs":[[],[],[]]}},{"id":2504,"L":6,"kind":"4","num":"V6.1188","seq":1188,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[6,8],[4,9],[5,9],[2,10],[8,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{msv} L^{nqw} L^{evw} L^{atu} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-9, 7-12, 8-12, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2504},"legs":[[],[],[]]}},{"id":2505,"L":6,"kind":"4","num":"V6.1189","seq":1189,"edges":[[3,4],[3,5],[4,6],[3,7],[6,7],[4,8],[5,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[6,11],[0,12],[1,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{msu} L^{pqv} L^{evw} L^{fuw} L^{act} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-8, 5-7, 5-9, 6-9, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2505},"legs":[[],[],[]]}},{"id":2506,"L":6,"kind":"4","num":"V6.1190","seq":1190,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[3,7],[6,7],[4,8],[5,8],[6,9],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{fnp} L^{hqr} L^{gqs} L^{mnt} L^{ruv} L^{puw} L^{dst} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-9, 6-11, 7-8, 7-10, 8-12, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2506},"legs":[[],[],[]]}},{"id":2507,"L":6,"kind":"4","num":"V6.1191","seq":1191,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[4,9],[5,9],[6,9],[0,10],[6,10],[8,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{mvw} L^{nqs} L^{atv} L^{euw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-10, 7-11, 8-12, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2507},"legs":[[],[],[]]}},{"id":2508,"L":6,"kind":"4","num":"V6.1192","seq":1192,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[6,9],[2,10],[8,10],[9,10],[0,11],[4,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{mtw} L^{evw} L^{anu} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-10, 8-12, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2508},"legs":[[],[],[]]}},{"id":2509,"L":6,"kind":"4","num":"V6.1193","seq":1193,"edges":[[1,2],[3,5],[4,6],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{gnu} L^{svw} L^{auv} L^{btw} L^{epq} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-8, 5-12, 6-12, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2509},"legs":[[],[],[]]}},{"id":2510,"L":6,"kind":"4","num":"V6.1194","seq":1194,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[3,7],[5,7],[4,8],[6,8],[6,9],[5,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{kcd} L^{jac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{gns} L^{mqt} L^{ruv} L^{puw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-8, 5-6, 5-9, 6-8, 6-11, 7-9, 7-10, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2510},"legs":[[],[],[]]}},{"id":2511,"L":6,"kind":"4","num":"V6.1195","seq":1195,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[6,9],[7,9],[2,10],[8,10],[0,11],[4,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{mtu} L^{evw} L^{anw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-10, 8-10, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2511},"legs":[[],[],[]]}},{"id":2512,"L":6,"kind":"4","num":"V6.1196","seq":1196,"edges":[[3,5],[4,5],[4,6],[5,6],[3,7],[3,8],[4,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[7,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{prs} L^{htu} L^{mqv} L^{evw} L^{fst} L^{acu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-8, 4-9, 5-6, 5-7, 5-9, 6-7, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2512},"legs":[[],[],[]]}},{"id":2513,"L":6,"kind":"4","num":"V6.1197","seq":1197,"edges":[[1,2],[3,4],[3,5],[4,5],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[6,11],[7,11],[1,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{htu} L^{qvw} L^{atv} L^{brw} L^{esu} L^{dnp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-6, 5-13, 6-13, 7-9, 7-11, 7-12, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2513},"legs":[[],[],[]]}},{"id":2514,"L":6,"kind":"4","num":"V6.1198","seq":1198,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[3,8],[6,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[7,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{ptu} L^{mrv} L^{evw} L^{fst} L^{acu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-6, 5-8, 6-7, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2514},"legs":[[],[],[]]}},{"id":2515,"L":6,"kind":"4","num":"V6.1199","seq":1199,"edges":[[1,2],[3,4],[5,6],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[2,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{quv} L^{msu} L^{grv} L^{etw} L^{ahn} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-10, 4-12, 5-9, 5-12, 6-7, 6-8, 6-10, 7-9, 7-11, 8-9, 8-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2515},"legs":[[],[],[]]}},{"id":2516,"L":6,"kind":"4","num":"V6.1200","seq":1200,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[5,8],[5,9],[7,9],[8,9],[0,10],[3,10],[6,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{qvw} L^{agt} L^{eru} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-8, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2517},"legs":[[],[],[]]}},{"id":2518,"L":6,"kind":"4","num":"V6.1202","seq":1202,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[7,8],[4,9],[6,9],[7,9],[2,10],[6,10],[0,11],[4,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qru} L^{msv} L^{etw} L^{anw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-10, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2518},"legs":[[],[],[]]}},{"id":2519,"L":6,"kind":"4","num":"V6.1203","seq":1203,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[3,7],[7,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{gst} L^{suv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-7, 6-12, 8-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2519},"legs":[[],[],[]]}},{"id":2520,"L":6,"kind":"4","num":"V6.1204","seq":1204,"edges":[[4,6],[5,6],[1,7],[5,7],[2,8],[4,8],[7,8],[0,9],[3,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{epv} L^{agw} L^{fhw} L^{dtu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-10, 4-11, 4-13, 5-7, 5-9, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2520},"legs":[[],[],[]]}},{"id":2521,"L":6,"kind":"4","num":"V6.1205","seq":1205,"edges":[[4,5],[5,7],[6,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[5,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{tuv} L^{rtw} L^{cgw} L^{ahu} L^{eps} L^{fqv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-11, 5-12, 6-8, 6-11, 7-8, 7-10, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2521},"legs":[[],[],[]]}},{"id":2522,"L":6,"kind":"4","num":"V6.1206","seq":1206,"edges":[[1,2],[3,4],[4,5],[4,7],[5,8],[7,8],[6,9],[7,9],[8,9],[0,10],[3,10],[6,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nuv} L^{puw} L^{rvw} L^{ags} L^{eqt} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-6, 5-8, 6-9, 6-12, 7-10, 7-11, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2523},"legs":[[],[],[]]}},{"id":2524,"L":6,"kind":"4","num":"V6.1208","seq":1208,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[5,11],[1,12],[9,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{nsu} L^{auv} L^{btw} L^{ehq} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2524},"legs":[[],[],[]]}},{"id":2525,"L":6,"kind":"4","num":"V6.1209","seq":1209,"edges":[[1,2],[4,5],[3,6],[4,6],[3,7],[5,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fns} L^{gqt} L^{suv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-8, 6-12, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2525},"legs":[[],[],[]]}},{"id":2526,"L":6,"kind":"4","num":"V6.1210","seq":1210,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[6,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[6,11],[1,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{nqt} L^{pru} L^{auv} L^{btw} L^{ehs} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-8, 6-9, 7-8, 7-9, 7-12, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2526},"legs":[[],[],[]]}},{"id":2527,"L":6,"kind":"4","num":"V6.1211","seq":1211,"edges":[[3,4],[3,5],[4,7],[5,7],[2,8],[3,8],[2,9],[4,9],[6,9],[1,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqv} L^{emw} L^{fps} L^{crt} L^{auv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-10, 6-8, 6-11, 7-10, 7-11, 7-12, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2527},"legs":[[],[],[]]}},{"id":2528,"L":6,"kind":"4","num":"V6.1212","seq":1212,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[5,9],[1,10],[4,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{emw} L^{fnr} L^{cpu} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-10, 5-11, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2528},"legs":[[],[],[]]}},{"id":2529,"L":6,"kind":"4","num":"V6.1213","seq":1213,"edges":[[1,2],[3,4],[5,6],[5,7],[6,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{qsu} L^{gvw} L^{atv} L^{buw} L^{ehm} L^{dnr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-12, 5-13, 6-7, 6-8, 6-13, 7-8, 7-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2529},"legs":[[],[],[]]}},{"id":2530,"L":6,"kind":"4","num":"V6.1214","seq":1214,"edges":[[1,2],[3,4],[3,5],[5,6],[5,7],[6,7],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[8,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{qrt} L^{uvw} L^{asu} L^{btv} L^{emw} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-12, 5-13, 6-7, 6-8, 7-8, 7-10, 8-11, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2530},"legs":[[],[],[]]}},{"id":2531,"L":6,"kind":"4","num":"V6.1215","seq":1215,"edges":[[1,2],[3,4],[3,5],[4,7],[6,7],[5,8],[6,8],[7,8],[4,9],[5,9],[2,10],[9,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mru} L^{psu} L^{nqv} L^{evw} L^{atw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-8, 5-10, 6-9, 6-10, 7-8, 7-9, 7-12, 8-9, 10-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2531},"legs":[[],[],[]]}},{"id":2532,"L":6,"kind":"4","num":"V6.1216","seq":1216,"edges":[[3,5],[4,5],[3,6],[4,7],[6,7],[3,8],[4,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[5,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hst} L^{psu} L^{mqv} L^{evw} L^{ftu} L^{acr} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-7, 4-9, 5-6, 5-8, 5-9, 6-12, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2532},"legs":[[],[],[]]}},{"id":2533,"L":6,"kind":"4","num":"V6.1217","seq":1217,"edges":[[1,2],[3,4],[4,5],[4,6],[5,8],[7,8],[6,9],[7,9],[8,9],[0,10],[3,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{nrs} L^{tuv} L^{ptw} L^{ruw} L^{agv} L^{eqs} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-6, 5-7, 6-9, 6-12, 7-10, 7-12, 8-9, 8-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2533},"legs":[[],[],[]]}},{"id":2534,"L":6,"kind":"4","num":"V6.1218","seq":1218,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[6,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{hvw} L^{arv} L^{btw} L^{enp} L^{dsu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-12, 6-12, 7-8, 7-10, 7-13, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2535},"legs":[[],[],[]]}},{"id":2536,"L":6,"kind":"4","num":"V6.1220","seq":1220,"edges":[[1,2],[3,6],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[7,9],[8,9],[2,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{fqt} L^{gru} L^{mtv} L^{nuv} L^{esw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-7, 4-8, 4-12, 5-9, 5-10, 5-12, 6-7, 6-8, 6-11, 7-9, 8-10, 9-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2536},"legs":[[],[],[]]}},{"id":2537,"L":6,"kind":"4","num":"V6.1221","seq":1221,"edges":[[4,5],[4,6],[5,6],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[7,10],[2,11],[5,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{uvw} L^{cgu} L^{aht} L^{eqv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-12, 7-10, 8-9, 8-11, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2538},"legs":[[],[],[]]}},{"id":2539,"L":6,"kind":"4","num":"V6.1223","seq":1223,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[5,8],[6,9],[7,9],[3,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{fnp} L^{hqr} L^{nqs} L^{mpt} L^{rsu} L^{gvw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-11, 5-7, 5-9, 6-8, 6-9, 7-8, 7-10, 8-10, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2539},"legs":[[],[],[]]}},{"id":2540,"L":6,"kind":"4","num":"V6.1224","seq":1224,"edges":[[1,2],[3,4],[3,5],[4,5],[4,8],[6,8],[7,8],[5,9],[6,9],[7,9],[0,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{tuv} L^{nqt} L^{pru} L^{avw} L^{esw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-9, 7-10, 7-12, 8-9, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2540},"legs":[[],[],[]]}},{"id":2541,"L":6,"kind":"4","num":"V6.1225","seq":1225,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[7,8],[0,9],[7,9],[0,10],[8,10],[2,11],[4,11],[5,11],[1,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{qst} L^{rsu} L^{atv} L^{buw} L^{enp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-12, 6-12, 7-8, 7-9, 8-9, 8-10, 9-11, 10-13, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2542},"legs":[[],[],[]]}},{"id":2543,"L":6,"kind":"4","num":"V6.1227","seq":1227,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[5,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{hrw} L^{evw} L^{fst} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-9, 6-11, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2543},"legs":[[],[],[]]}},{"id":2544,"L":6,"kind":"4","num":"V6.1228","seq":1228,"edges":[[4,6],[5,7],[6,7],[2,8],[3,8],[7,8],[2,9],[3,9],[6,9],[1,10],[4,10],[5,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2120*n**13 + 1284*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nuv} L^{ruw} L^{egw} L^{fhv} L^{cps} L^{aqt} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-7, 5-11, 5-12, 6-8, 6-11, 6-12, 7-8, 7-10, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2544},"legs":[[],[],[]]}},{"id":2545,"L":6,"kind":"4","num":"V6.1229","seq":1229,"edges":[[3,4],[3,5],[4,6],[5,7],[6,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[4,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{qsu} L^{mvw} L^{euv} L^{ftw} L^{acp} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-7, 5-12, 6-8, 6-13, 7-8, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2545},"legs":[[],[],[]]}},{"id":2546,"L":6,"kind":"4","num":"V6.1230","seq":1230,"edges":[[4,6],[5,6],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[0,10],[5,10],[7,10],[2,11],[4,11],[5,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1509*n**14 - 2089*n**13 + 1245*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{pvw} L^{cgv} L^{ehu} L^{asw} L^{fqt} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-7, 5-8, 5-12, 6-7, 6-11, 6-12, 7-10, 8-9, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2546},"legs":[[],[],[]]}},{"id":2547,"L":6,"kind":"4","num":"V6.1231","seq":1231,"edges":[[3,4],[4,5],[5,6],[2,8],[3,8],[5,8],[2,9],[4,9],[7,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1529*n**14 - 2158*n**13 + 1326*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ehr} L^{fpu} L^{csv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-11, 7-12, 8-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2547},"legs":[[],[],[]]}},{"id":2548,"L":6,"kind":"4","num":"V6.1232","seq":1232,"edges":[[3,4],[4,5],[5,6],[1,8],[3,8],[6,8],[2,9],[4,9],[7,9],[2,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{chs} L^{epu} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-9, 7-12, 8-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2548},"legs":[[],[],[]]}},{"id":2549,"L":6,"kind":"4","num":"V6.1233","seq":1233,"edges":[[3,4],[4,5],[5,6],[1,8],[3,8],[7,8],[2,9],[4,9],[6,9],[2,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1519*n**14 - 2122*n**13 + 1281*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{chu} L^{eps} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-10, 7-12, 8-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2549},"legs":[[],[],[]]}},{"id":2550,"L":6,"kind":"4","num":"V6.1234","seq":1234,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[5,7],[7,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{rst} L^{suv} L^{auw} L^{btv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-7, 5-12, 6-7, 6-8, 8-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2550},"legs":[[],[],[]]}},{"id":2551,"L":6,"kind":"4","num":"V6.1235","seq":1235,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{stu} L^{qvw} L^{asv} L^{brw} L^{ept} L^{dnu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-13, 6-12, 7-9, 7-11, 8-10, 8-12, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2551},"legs":[[],[],[]]}},{"id":2552,"L":6,"kind":"4","num":"V6.1236","seq":1236,"edges":[[1,2],[3,4],[4,5],[5,6],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[7,11],[1,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{gtu} L^{rvw} L^{atv} L^{bsw} L^{ehu} L^{dnq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-12, 5-6, 5-13, 6-7, 6-13, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2552},"legs":[[],[],[]]}},{"id":2553,"L":6,"kind":"4","num":"V6.1237","seq":1237,"edges":[[1,2],[3,4],[5,6],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{gmu} L^{svw} L^{auv} L^{btw} L^{enq} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-8, 5-12, 6-7, 6-12, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2553},"legs":[[],[],[]]}},{"id":2554,"L":6,"kind":"4","num":"V6.1238","seq":1238,"edges":[[1,2],[3,4],[3,5],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{hmu} L^{rvw} L^{auv} L^{bsw} L^{enp} L^{dqt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-8, 5-12, 6-12, 6-13, 7-9, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2554},"legs":[[],[],[]]}},{"id":2555,"L":6,"kind":"4","num":"V6.1239","seq":1239,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[7,8],[5,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{tvw} L^{puv} L^{arw} L^{ens} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-12, 6-10, 7-8, 7-11, 7-12, 8-9, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2555},"legs":[[],[],[]]}},{"id":2556,"L":6,"kind":"4","num":"V6.1240","seq":1240,"edges":[[1,2],[3,4],[3,5],[6,7],[4,8],[7,8],[5,9],[6,9],[7,9],[0,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{muw} L^{psv} L^{aqt} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-11, 7-8, 7-10, 7-11, 8-9, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2556},"legs":[[],[],[]]}},{"id":2557,"L":6,"kind":"4","num":"V6.1241","seq":1241,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[3,7],[6,7],[4,8],[5,8],[6,9],[5,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{gqs} L^{mnt} L^{ruv} L^{puw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-8, 5-6, 5-9, 6-9, 6-11, 7-8, 7-10, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2557},"legs":[[],[],[]]}},{"id":2558,"L":6,"kind":"4","num":"V6.1242","seq":1242,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[5,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[8,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{nqt} L^{guv} L^{auw} L^{brt} L^{ehv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-8, 7-11, 7-13, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2558},"legs":[[],[],[]]}},{"id":2559,"L":6,"kind":"4","num":"V6.1243","seq":1243,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[5,7],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{nqt} L^{ruv} L^{auw} L^{bst} L^{egv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-8, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2559},"legs":[[],[],[]]}},{"id":2560,"L":6,"kind":"4","num":"V6.1244","seq":1244,"edges":[[3,4],[5,6],[0,7],[0,8],[5,8],[7,8],[1,9],[3,9],[7,9],[1,10],[3,10],[4,10],[2,11],[4,11],[6,11],[2,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{brv} L^{chw} L^{dmn} L^{ept} L^{fsu}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-11, 3-12, 3-13, 4-5, 4-10, 4-11, 5-11, 5-12, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2561},"legs":[[],[],[]]}},{"id":2562,"L":6,"kind":"4","num":"V6.1246","seq":1246,"edges":[[4,6],[5,6],[1,7],[5,7],[2,8],[3,8],[7,8],[0,9],[3,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{egv} L^{ahw} L^{fpw} L^{dtu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-9, 4-10, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2562},"legs":[[],[],[]]}},{"id":2563,"L":6,"kind":"4","num":"V6.1247","seq":1247,"edges":[[3,4],[4,6],[5,6],[3,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[7,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{huv} L^{mpw} L^{euw} L^{crt} L^{afv} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-9, 5-7, 5-9, 6-7, 6-11, 6-13, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2563},"legs":[[],[],[]]}},{"id":2564,"L":6,"kind":"4","num":"V6.1248","seq":1248,"edges":[[3,4],[4,6],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[5,9],[1,10],[3,10],[7,10],[0,11],[5,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{ptu} L^{ehv} L^{frw} L^{cmu} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-7, 6-10, 6-12, 7-8, 8-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2564},"legs":[[],[],[]]}},{"id":2565,"L":6,"kind":"4","num":"V6.1249","seq":1249,"edges":[[1,2],[3,5],[4,5],[5,6],[4,7],[6,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[8,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{nrt} L^{puv} L^{auw} L^{bst} L^{egv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-8, 5-9, 6-7, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2565},"legs":[[],[],[]]}},{"id":2566,"L":6,"kind":"4","num":"V6.1250","seq":1250,"edges":[[1,2],[3,5],[4,5],[5,6],[3,7],[6,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{grt} L^{nuv} L^{auw} L^{bst} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-9, 5-12, 6-7, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2566},"legs":[[],[],[]]}},{"id":2567,"L":6,"kind":"4","num":"V6.1251","seq":1251,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[7,8],[5,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{tvw} L^{prv} L^{auw} L^{ens} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-12, 6-10, 7-8, 7-10, 7-12, 8-9, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2567},"legs":[[],[],[]]}},{"id":2568,"L":6,"kind":"4","num":"V6.1252","seq":1252,"edges":[[1,2],[3,4],[3,5],[4,7],[5,8],[6,8],[7,8],[5,9],[6,9],[0,10],[6,10],[9,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{muv} L^{pru} L^{qsw} L^{atw} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-12, 6-9, 6-10, 7-9, 7-10, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2568},"legs":[[],[],[]]}},{"id":2569,"L":6,"kind":"4","num":"V6.1253","seq":1253,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[3,7],[6,7],[5,8],[6,8],[4,9],[5,10],[9,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{gqs} L^{nrt} L^{muv} L^{puw} L^{dvw} L^{bst}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-8, 5-6, 5-10, 6-9, 6-11, 7-8, 7-9, 8-13, 9-13, 10-11, 10-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2572},"legs":[[],[],[]]}},{"id":2573,"L":6,"kind":"4","num":"V6.1257","seq":1257,"edges":[[3,4],[4,5],[4,6],[5,6],[0,8],[3,8],[5,8],[2,9],[6,9],[7,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{ahr} L^{est} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-9, 7-10, 8-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2577},"legs":[[],[],[]]}},{"id":2578,"L":6,"kind":"4","num":"V6.1262","seq":1262,"edges":[[3,4],[4,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[5,9],[1,10],[3,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqt} L^{ehv} L^{frw} L^{cmw} L^{asu} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-8, 6-10, 6-12, 7-8, 7-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2578},"legs":[[],[],[]]}},{"id":2579,"L":6,"kind":"4","num":"V6.1263","seq":1263,"edges":[[4,5],[5,6],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[7,9],[2,10],[4,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{cgv} L^{ehw} L^{fqt} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2580},"legs":[[],[],[]]}},{"id":2581,"L":6,"kind":"4","num":"V6.1265","seq":1265,"edges":[[4,6],[5,6],[0,7],[3,7],[1,8],[3,8],[7,8],[2,9],[5,9],[1,10],[3,10],[9,10],[2,11],[4,11],[6,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{agv} L^{chv} L^{esw} L^{dmw} L^{fpu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-8, 4-9, 4-11, 5-7, 5-12, 5-13, 6-7, 6-10, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2581},"legs":[[],[],[]]}},{"id":2582,"L":6,"kind":"4","num":"V6.1266","seq":1266,"edges":[[5,6],[2,7],[4,7],[1,8],[4,8],[7,8],[1,9],[4,9],[5,9],[0,10],[3,10],[6,10],[2,11],[3,11],[6,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{cpw} L^{dqs} L^{agu} L^{fhv} L^{bmt}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-11, 4-12, 4-13, 5-8, 5-9, 5-10, 6-7, 6-10, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2583},"legs":[[],[],[]]}},{"id":2584,"L":6,"kind":"4","num":"V6.1268","seq":1268,"edges":[[1,2],[3,4],[5,6],[4,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[5,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{msu} L^{gvw} L^{auv} L^{btw} L^{ehq} L^{dnr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-8, 5-13, 6-7, 6-12, 6-13, 7-8, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2584},"legs":[[],[],[]]}},{"id":2585,"L":6,"kind":"4","num":"V6.1269","seq":1269,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{hvw} L^{auv} L^{bsw} L^{emq} L^{dnt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-12, 5-13, 6-8, 6-12, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2585},"legs":[[],[],[]]}},{"id":2586,"L":6,"kind":"4","num":"V6.1270","seq":1270,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[6,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[8,11],[1,12],[3,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{nqt} L^{uvw} L^{atu} L^{brv} L^{epw} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-12, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2586},"legs":[[],[],[]]}},{"id":2587,"L":6,"kind":"4","num":"V6.1271","seq":1271,"edges":[[1,2],[3,4],[4,7],[6,7],[3,8],[6,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{gtw} L^{apu} L^{bvw} L^{enq} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-12, 6-10, 6-12, 6-13, 7-8, 7-9, 7-10, 8-11, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2588},"legs":[[],[],[]]}},{"id":2589,"L":6,"kind":"4","num":"V6.1273","seq":1273,"edges":[[1,2],[3,5],[4,5],[5,6],[4,7],[6,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{ntu} L^{rtv} L^{avw} L^{bsu} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-8, 5-12, 6-7, 7-9, 7-11, 8-9, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2589},"legs":[[],[],[]]}},{"id":2590,"L":6,"kind":"4","num":"V6.1274","seq":1274,"edges":[[1,2],[3,4],[5,7],[6,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{psv} L^{gmw} L^{avw} L^{bqt} L^{enu} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-9, 5-12, 6-8, 6-11, 6-13, 7-8, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2591},"legs":[[],[],[]]}},{"id":2592,"L":6,"kind":"4","num":"V6.1276","seq":1276,"edges":[[1,2],[3,4],[4,5],[4,7],[5,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[6,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{npu} L^{grv} L^{avw} L^{bsu} L^{ehq} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-8, 6-12, 7-9, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2592},"legs":[[],[],[]]}},{"id":2593,"L":6,"kind":"4","num":"V6.1277","seq":1277,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[2,9],[5,9],[1,10],[3,10],[9,10],[2,11],[3,11],[5,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1528*n**14 - 2151*n**13 + 1314*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{esw} L^{dgw} L^{fht} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-11, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2596},"legs":[[],[],[]]}},{"id":2597,"L":6,"kind":"4","num":"V6.1281","seq":1281,"edges":[[1,2],[3,4],[4,5],[4,6],[3,7],[5,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{nrs} L^{gpt} L^{huv} L^{auw} L^{brt} L^{eqv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-6, 5-7, 6-8, 6-12, 7-11, 7-13, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2597},"legs":[[],[],[]]}},{"id":2598,"L":6,"kind":"4","num":"V6.1282","seq":1282,"edges":[[1,2],[3,4],[3,5],[6,7],[4,8],[7,8],[5,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{muw} L^{psw} L^{aqv} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-11, 7-8, 7-10, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2598},"legs":[[],[],[]]}},{"id":2599,"L":6,"kind":"4","num":"V6.1283","seq":1283,"edges":[[1,2],[3,5],[4,5],[5,6],[3,7],[4,7],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{gnt} L^{ruv} L^{auw} L^{bst} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-8, 5-12, 6-7, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2599},"legs":[[],[],[]]}},{"id":2600,"L":6,"kind":"4","num":"V6.1284","seq":1284,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[7,8],[2,9],[3,9],[8,9],[0,10],[3,10],[7,10],[1,11],[3,11],[6,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{cuw} L^{fgw} L^{ahv} L^{dmt} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2600},"legs":[[],[],[]]}},{"id":2601,"L":6,"kind":"4","num":"V6.1285","seq":1285,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[4,9],[0,10],[3,10],[9,10],[1,11],[4,11],[7,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctu} L^{fpw} L^{ahw} L^{dqv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2601},"legs":[[],[],[]]}},{"id":2602,"L":6,"kind":"4","num":"V6.1286","seq":1286,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[5,8],[1,9],[7,9],[2,10],[6,10],[7,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1497*n**14 - 2045*n**13 + 1194*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahr} L^{cuw} L^{esv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2602},"legs":[[],[],[]]}},{"id":2603,"L":6,"kind":"4","num":"V6.1287","seq":1287,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[1,9],[6,9],[7,9],[2,10],[7,10],[8,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2115*n**13 + 1269*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahw} L^{csu} L^{evw} L^{frt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-10, 7-12, 8-10, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2603},"legs":[[],[],[]]}},{"id":2604,"L":6,"kind":"4","num":"V6.1288","seq":1288,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[3,8],[2,9],[6,9],[1,10],[7,10],[9,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1528*n**14 - 2151*n**13 + 1314*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{emv} L^{fsw} L^{cuw} L^{apt} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-12, 6-7, 6-8, 7-10, 7-12, 8-11, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2604},"legs":[[],[],[]]}},{"id":2605,"L":6,"kind":"4","num":"V6.1289","seq":1289,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[0,9],[4,9],[7,9],[2,10],[5,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1507*n**14 - 2076*n**13 + 1224*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{apu} L^{erv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2605},"legs":[[],[],[]]}},{"id":2606,"L":6,"kind":"4","num":"V6.1290","seq":1290,"edges":[[5,6],[1,7],[3,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[0,10],[4,10],[6,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cgw} L^{asw} L^{ehn} L^{bpu} L^{fqv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-11, 2-8, 2-13, 3-10, 3-12, 4-8, 4-10, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2606},"legs":[[],[],[]]}},{"id":2607,"L":6,"kind":"4","num":"V6.1291","seq":1291,"edges":[[3,4],[4,5],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[7,9],[1,10],[3,10],[6,10],[0,11],[5,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2112*n**13 + 1269*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{psu} L^{ehv} L^{fuw} L^{cmt} L^{arw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-6, 5-8, 6-7, 6-12, 7-8, 7-11, 8-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2607},"legs":[[],[],[]]}},{"id":2608,"L":6,"kind":"4","num":"V6.1292","seq":1292,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[4,8],[1,9],[5,9],[7,9],[2,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehp} L^{cru} L^{fvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2608},"legs":[[],[],[]]}},{"id":2609,"L":6,"kind":"4","num":"V6.1293","seq":1293,"edges":[[3,4],[3,5],[5,7],[6,7],[2,8],[4,8],[0,9],[4,9],[5,9],[1,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{qsv} L^{enw} L^{apr} L^{ctw} L^{fuv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-11, 7-12, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2609},"legs":[[],[],[]]}},{"id":2610,"L":6,"kind":"4","num":"V6.1294","seq":1294,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[7,9],[2,10],[8,10],[9,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{muw} L^{evw} L^{ant} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-12, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2610},"legs":[[],[],[]]}},{"id":2611,"L":6,"kind":"4","num":"V6.1295","seq":1295,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[5,8],[6,8],[4,9],[0,10],[8,10],[9,10],[2,11],[7,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{qsu} L^{nvw} L^{auv} L^{etw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-10, 6-8, 6-9, 7-8, 7-9, 8-12, 9-11, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2611},"legs":[[],[],[]]}},{"id":2612,"L":6,"kind":"4","num":"V6.1296","seq":1296,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[4,7],[6,7],[5,8],[6,8],[3,9],[5,10],[9,10],[1,11],[7,11],[10,11],[0,12],[8,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{mqs} L^{nrt} L^{guv} L^{puw} L^{dsw} L^{btv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-10, 5-6, 5-8, 6-9, 6-11, 7-8, 7-9, 8-12, 9-13, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2612},"legs":[[],[],[]]}},{"id":2613,"L":6,"kind":"4","num":"V6.1297","seq":1297,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[5,8],[6,8],[5,9],[7,9],[2,10],[3,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{qvw} L^{egw} L^{aru} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-8, 7-9, 7-12, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2613},"legs":[[],[],[]]}},{"id":2614,"L":6,"kind":"4","num":"V6.1298","seq":1298,"edges":[[1,2],[3,4],[4,5],[4,7],[6,7],[7,8],[5,9],[6,9],[8,9],[2,10],[3,10],[8,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nru} L^{uvw} L^{psv} L^{egw} L^{aqt} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-8, 6-10, 6-12, 7-8, 7-10, 7-12, 8-9, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2614},"legs":[[],[],[]]}},{"id":2615,"L":6,"kind":"4","num":"V6.1299","seq":1299,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[4,9],[6,9],[7,9],[2,10],[7,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qrw} L^{msu} L^{evw} L^{ant} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-10, 7-12, 8-10, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2615},"legs":[[],[],[]]}},{"id":2616,"L":6,"kind":"4","num":"V6.1300","seq":1300,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[4,11],[0,12],[1,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{mvw} L^{euv} L^{fsw} L^{acp} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-8, 5-12, 6-7, 6-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2616},"legs":[[],[],[]]}},{"id":2617,"L":6,"kind":"4","num":"V6.1301","seq":1301,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[4,7],[6,7],[5,8],[6,8],[3,9],[5,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{mqs} L^{nrt} L^{guv} L^{puw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-10, 5-6, 5-8, 6-9, 6-11, 7-8, 7-9, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2618},"legs":[[],[],[]]}},{"id":2619,"L":6,"kind":"4","num":"V6.1303","seq":1303,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[6,8],[7,8],[4,9],[5,9],[2,10],[6,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{mru} L^{nqw} L^{esw} L^{atv} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-9, 7-11, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2619},"legs":[[],[],[]]}},{"id":2620,"L":6,"kind":"4","num":"V6.1304","seq":1304,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[7,8],[4,9],[5,9],[6,9],[0,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{muw} L^{nqr} L^{asw} L^{etv} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-10, 7-11, 7-12, 8-9, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2620},"legs":[[],[],[]]}},{"id":2621,"L":6,"kind":"4","num":"V6.1305","seq":1305,"edges":[[4,5],[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[2,9],[6,9],[7,9],[1,10],[3,10],[0,11],[5,11],[10,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{egu} L^{ftv} L^{dhw} L^{asw} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-11, 3-9, 3-10, 4-9, 4-11, 4-13, 5-6, 5-7, 5-13, 6-7, 6-12, 7-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2621},"legs":[[],[],[]]}},{"id":2622,"L":6,"kind":"4","num":"V6.1306","seq":1306,"edges":[[4,6],[5,6],[1,7],[2,8],[5,8],[7,8],[2,9],[3,9],[7,9],[0,10],[4,10],[6,10],[1,11],[3,11],[5,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{esv} L^{fgw} L^{apu} L^{dht} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-12, 3-9, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2622},"legs":[[],[],[]]}},{"id":2623,"L":6,"kind":"4","num":"V6.1307","seq":1307,"edges":[[4,5],[3,6],[4,6],[5,6],[0,7],[1,8],[7,8],[2,9],[8,9],[2,10],[3,10],[7,10],[1,11],[3,11],[9,11],[0,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{atu} L^{ctv} L^{evw} L^{fhu} L^{dmw} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-7, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 8-9, 8-11, 9-10, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2623},"legs":[[],[],[]]}},{"id":2624,"L":6,"kind":"4","num":"V6.1308","seq":1308,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[7,8],[2,9],[7,9],[1,10],[6,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2131*n**13 + 1281*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahu} L^{evw} L^{csw} L^{frt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2624},"legs":[[],[],[]]}},{"id":2625,"L":6,"kind":"4","num":"V6.1309","seq":1309,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[7,8],[2,9],[6,9],[7,9],[2,10],[6,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2131*n**13 + 1281*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chu} L^{esv} L^{ftw} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-10, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2625},"legs":[[],[],[]]}},{"id":2626,"L":6,"kind":"4","num":"V6.1310","seq":1310,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[2,9],[4,9],[6,9],[1,10],[7,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2143*n**13 + 1299*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehw} L^{fps} L^{cuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-10, 7-12, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2626},"legs":[[],[],[]]}},{"id":2627,"L":6,"kind":"4","num":"V6.1311","seq":1311,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[5,8],[2,9],[7,9],[1,10],[6,10],[7,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehr} L^{fuw} L^{csv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2627},"legs":[[],[],[]]}},{"id":2628,"L":6,"kind":"4","num":"V6.1312","seq":1312,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[6,8],[1,9],[4,9],[7,9],[0,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1533*n**14 - 2152*n**13 + 1299*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehs} L^{cpu} L^{avw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2628},"legs":[[],[],[]]}},{"id":2629,"L":6,"kind":"4","num":"V6.1313","seq":1313,"edges":[[3,4],[3,5],[5,6],[5,7],[0,8],[4,8],[7,8],[2,9],[4,9],[6,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1545*n**14 - 2198*n**13 + 1356*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{anu} L^{eps} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-10, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2629},"legs":[[],[],[]]}},{"id":2630,"L":6,"kind":"4","num":"V6.1314","seq":1314,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[0,9],[7,9],[1,10],[6,10],[8,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2132*n**13 + 1284*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ehv} L^{auw} L^{ctv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2630},"legs":[[],[],[]]}},{"id":2631,"L":6,"kind":"4","num":"V6.1315","seq":1315,"edges":[[1,2],[3,4],[4,5],[4,7],[6,7],[5,8],[7,8],[6,9],[8,9],[2,10],[3,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nru} L^{puv} L^{svw} L^{egw} L^{aqt} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-8, 6-9, 6-12, 7-8, 7-10, 7-12, 8-9, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2631},"legs":[[],[],[]]}},{"id":2632,"L":6,"kind":"4","num":"V6.1316","seq":1316,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[1,8],[5,8],[2,9],[4,9],[0,10],[6,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1544*n**14 - 2191*n**13 + 1344*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{crv} L^{epw} L^{atw} L^{fuv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-8, 5-10, 6-8, 6-9, 7-8, 7-11, 7-12, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2632},"legs":[[],[],[]]}},{"id":2633,"L":6,"kind":"4","num":"V6.1317","seq":1317,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[5,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{evw} L^{fmv} L^{cru} L^{apt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-8, 5-12, 6-7, 6-11, 7-8, 7-12, 8-11, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2633},"legs":[[],[],[]]}},{"id":2634,"L":6,"kind":"4","num":"V6.1318","seq":1318,"edges":[[3,4],[3,5],[5,6],[6,7],[0,8],[4,8],[5,8],[1,9],[7,9],[2,10],[7,10],[9,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{anr} L^{cuw} L^{evw} L^{fpt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2634},"legs":[[],[],[]]}},{"id":2635,"L":6,"kind":"4","num":"V6.1319","seq":1319,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[2,9],[3,9],[8,9],[1,10],[4,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{evw} L^{fmv} L^{cps} L^{atu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-8, 5-11, 6-7, 6-8, 7-11, 7-12, 8-12, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2635},"legs":[[],[],[]]}},{"id":2636,"L":6,"kind":"4","num":"V6.1320","seq":1320,"edges":[[1,2],[3,4],[3,6],[4,7],[4,8],[5,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{gst} L^{muv} L^{npw} L^{asw} L^{bqu} L^{erv} L^{dht}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-8, 5-9, 6-9, 6-11, 6-12, 7-10, 7-13, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2637},"legs":[[],[],[]]}},{"id":2638,"L":6,"kind":"4","num":"V6.1322","seq":1322,"edges":[[1,2],[4,6],[3,7],[6,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mtu} L^{ftv} L^{gnw} L^{avw} L^{bqu} L^{epr} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-7, 5-9, 5-12, 6-11, 6-12, 6-13, 7-8, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2638},"legs":[[],[],[]]}},{"id":2639,"L":6,"kind":"4","num":"V6.1323","seq":1323,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[1,8],[4,8],[5,8],[2,9],[2,10],[7,10],[9,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{cpr} L^{evw} L^{fuv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-9, 7-8, 7-12, 8-11, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2639},"legs":[[],[],[]]}},{"id":2640,"L":6,"kind":"4","num":"V6.1324","seq":1324,"edges":[[3,4],[3,5],[4,6],[5,7],[6,7],[2,8],[2,9],[5,9],[8,9],[1,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{qsu} L^{evw} L^{frv} L^{cpu} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-7, 5-11, 6-8, 6-10, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2640},"legs":[[],[],[]]}},{"id":2641,"L":6,"kind":"4","num":"V6.1325","seq":1325,"edges":[[3,4],[3,5],[4,6],[5,6],[6,7],[1,8],[5,8],[2,9],[4,9],[8,9],[2,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{stu} L^{crv} L^{epv} L^{ftw} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-7, 5-10, 6-7, 6-9, 7-8, 8-11, 8-12, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2641},"legs":[[],[],[]]}},{"id":2642,"L":6,"kind":"4","num":"V6.1326","seq":1326,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[7,11],[1,12],[5,12],[6,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{ntu} L^{gvw} L^{atv} L^{brw} L^{ehu} L^{dqs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2642},"legs":[[],[],[]]}},{"id":2643,"L":6,"kind":"4","num":"V6.1327","seq":1327,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{stu} L^{hvw} L^{asv} L^{brw} L^{eqt} L^{dnu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-13, 6-7, 6-12, 7-11, 8-10, 8-12, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2643},"legs":[[],[],[]]}},{"id":2644,"L":6,"kind":"4","num":"V6.1328","seq":1328,"edges":[[1,2],[4,5],[3,6],[5,6],[4,7],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{nst} L^{ruv} L^{auw} L^{btv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-8, 5-12, 6-7, 6-9, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2644},"legs":[[],[],[]]}},{"id":2645,"L":6,"kind":"4","num":"V6.1329","seq":1329,"edges":[[3,4],[4,6],[4,7],[5,7],[2,8],[3,8],[2,9],[5,9],[6,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2112*n**13 + 1269*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{ehw} L^{frt} L^{cmv} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-8, 6-10, 6-12, 7-10, 7-12, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2645},"legs":[[],[],[]]}},{"id":2646,"L":6,"kind":"4","num":"V6.1330","seq":1330,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[4,9],[0,10],[4,10],[9,10],[1,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctu} L^{fpw} L^{aqw} L^{dhv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-6, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2646},"legs":[[],[],[]]}},{"id":2647,"L":6,"kind":"4","num":"V6.1331","seq":1331,"edges":[[3,4],[4,6],[4,7],[5,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[3,10],[5,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2145*n**13 + 1305*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{ehw} L^{ftv} L^{cmr} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-8, 6-11, 6-12, 7-10, 7-12, 8-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2649},"legs":[[],[],[]]}},{"id":2650,"L":6,"kind":"4","num":"V6.1334","seq":1334,"edges":[[3,4],[3,5],[5,6],[4,7],[1,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nuv} L^{cpw} L^{euw} L^{frs} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-11, 7-11, 7-12, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2650},"legs":[[],[],[]]}},{"id":2651,"L":6,"kind":"4","num":"V6.1335","seq":1335,"edges":[[3,4],[4,6],[5,6],[4,7],[3,8],[5,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{puv} L^{hrw} L^{euw} L^{cst} L^{afv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-9, 6-11, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2651},"legs":[[],[],[]]}},{"id":2652,"L":6,"kind":"4","num":"V6.1336","seq":1336,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[0,9],[4,9],[8,9],[1,10],[5,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{apw} L^{cru} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2652},"legs":[[],[],[]]}},{"id":2653,"L":6,"kind":"4","num":"V6.1337","seq":1337,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[2,9],[5,9],[1,10],[3,10],[9,10],[0,11],[3,11],[5,11],[2,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1559*n**14 - 2257*n**13 + 1434*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{esw} L^{dgw} L^{bht} L^{fmq}","graph":"13 vertices; edges 1-8, 1-12, 2-9, 2-11, 3-10, 3-13, 4-11, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2653},"legs":[[],[],[]]}},{"id":2654,"L":6,"kind":"4","num":"V6.1338","seq":1338,"edges":[[3,4],[4,5],[3,6],[5,6],[6,7],[4,8],[5,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{stu} L^{prv} L^{evw} L^{ctw} L^{afm} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-12, 5-6, 5-9, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2654},"legs":[[],[],[]]}},{"id":2655,"L":6,"kind":"4","num":"V6.1339","seq":1339,"edges":[[5,6],[2,7],[4,7],[0,8],[5,8],[7,8],[1,9],[3,9],[4,9],[2,10],[4,10],[6,10],[0,11],[3,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1548*n**14 - 2218*n**13 + 1389*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{asw} L^{cgp} L^{fqu} L^{bhv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-12, 2-10, 2-13, 3-8, 3-11, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2656},"legs":[[],[],[]]}},{"id":2657,"L":6,"kind":"4","num":"V6.1341","seq":1341,"edges":[[5,6],[0,7],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[3,11],[5,11],[0,12],[5,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{anw} L^{cgw} L^{ehp} L^{fqu} L^{dms} L^{btv}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-9, 4-10, 4-12, 5-8, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2733},"legs":[[],[],[]]}},{"id":2734,"L":6,"kind":"4","num":"V6.1418","seq":1418,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[7,8],[4,9],[6,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{muw} L^{nsw} L^{egt} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-10, 7-11, 8-9, 8-12, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2790},"legs":[[],[],[]]}},{"id":2791,"L":6,"kind":"4","num":"V6.1475","seq":1475,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[3,8],[7,8],[4,9],[8,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{huv} L^{mvw} L^{enw} L^{dqt} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-12, 8-9, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2808},"legs":[[],[],[]]}},{"id":2809,"L":6,"kind":"4","num":"V6.1493","seq":1493,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[4,11],[5,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{guw} L^{mtv} L^{ehq} L^{dnr} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-11, 5-10, 5-12, 6-7, 6-11, 6-12, 7-8, 7-10, 8-9, 8-10, 9-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2815},"legs":[[],[],[]]}},{"id":2816,"L":6,"kind":"4","num":"V6.1500","seq":1500,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[7,8],[3,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{euv} L^{muw} L^{gqw} L^{hns} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-11, 7-12, 8-9, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2825},"legs":[[],[],[]]}},{"id":2826,"L":6,"kind":"4","num":"V6.1510","seq":1510,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[3,8],[6,8],[2,9],[4,9],[7,9],[3,10],[4,10],[5,10],[1,11],[8,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{gtv} L^{emu} L^{hnr} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-11, 7-8, 7-9, 8-10, 9-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2827},"legs":[[],[],[]]}},{"id":2828,"L":6,"kind":"4","num":"V6.1512","seq":1512,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[3,9],[8,9],[2,10],[3,10],[4,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{gvw} L^{ehn} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 8-9, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2828},"legs":[[],[],[]]}},{"id":2829,"L":6,"kind":"4","num":"V6.1513","seq":1513,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[3,9],[6,9],[2,10],[3,10],[4,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{gtw} L^{ehn} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-13, 7-8, 7-10, 8-9, 9-12, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2847},"legs":[[],[],[]]}},{"id":2848,"L":6,"kind":"4","num":"V6.1532","seq":1532,"edges":[[0,1],[0,1],[5,7],[6,7],[3,8],[5,8],[6,8],[2,9],[4,9],[2,10],[3,10],[4,10],[1,11],[6,11],[7,11],[0,12],[5,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{psv} L^{gqt} L^{emw} L^{fhn} L^{duv} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-10, 5-11, 6-8, 6-9, 6-13, 7-8, 7-9, 7-12, 8-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2865},"legs":[[],[],[]]}},{"id":2866,"L":6,"kind":"4","num":"V6.1550","seq":1550,"edges":[[0,1],[0,1],[1,4],[5,6],[5,8],[7,8],[3,9],[6,9],[8,9],[2,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{tuv} L^{ptw} L^{grw} L^{emu} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-11, 6-7, 6-9, 6-13, 7-10, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2866},"legs":[[],[],[]]}},{"id":2867,"L":6,"kind":"4","num":"V6.1551","seq":1551,"edges":[[0,1],[0,1],[5,6],[5,7],[2,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[3,11],[7,11],[0,12],[4,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{euw} L^{mrs} L^{fgw} L^{dhv} L^{cnt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-11, 4-12, 5-10, 5-13, 6-7, 6-8, 6-10, 7-10, 7-13, 8-9, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2867},"legs":[[],[],[]]}},{"id":2868,"L":6,"kind":"4","num":"V6.1552","seq":1552,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[6,9],[2,10],[3,10],[5,10],[1,11],[6,11],[7,11],[0,12],[5,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{gpw} L^{ent} L^{fhq} L^{duv} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2868},"legs":[[],[],[]]}},{"id":2869,"L":6,"kind":"4","num":"V6.1553","seq":1553,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[5,8],[6,8],[2,9],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[7,11],[0,12],[7,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{gqs} L^{enw} L^{fht} L^{dru} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-9, 7-11, 8-12, 8-13, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2869},"legs":[[],[],[]]}},{"id":2870,"L":6,"kind":"4","num":"V6.1554","seq":1554,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[4,9],[5,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[6,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{enq} L^{fhw} L^{drw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-10, 6-12, 7-8, 7-9, 7-13, 8-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2870},"legs":[[],[],[]]}},{"id":2871,"L":6,"kind":"4","num":"V6.1555","seq":1555,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[5,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[8,11],[0,12],[4,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{eqw} L^{mtu} L^{fgr} L^{dhw} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-11, 4-12, 5-10, 5-13, 6-7, 6-9, 6-11, 7-8, 7-10, 8-10, 8-13, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2875},"legs":[[],[],[]]}},{"id":2876,"L":6,"kind":"4","num":"V6.1560","seq":1560,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[5,8],[3,9],[5,9],[6,9],[2,10],[3,10],[4,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{psv} L^{mqw} L^{grt} L^{ehn} L^{duv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-8, 6-9, 6-10, 7-8, 7-10, 7-12, 8-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2876},"legs":[[],[],[]]}},{"id":2877,"L":6,"kind":"4","num":"V6.1561","seq":1561,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[2,10],[3,10],[4,10],[1,11],[6,11],[0,12],[2,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{msu} L^{grv} L^{ehn} L^{dtw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-9, 8-10, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2881},"legs":[[],[],[]]}},{"id":2882,"L":6,"kind":"4","num":"V6.1566","seq":1566,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[6,8],[7,8],[2,9],[5,9],[6,9],[3,10],[4,10],[1,11],[7,11],[10,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{msu} L^{ert} L^{gnw} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-10, 8-9, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2882},"legs":[[],[],[]]}},{"id":2883,"L":6,"kind":"4","num":"V6.1567","seq":1567,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[4,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gqt} L^{env} L^{fhw} L^{dvw} L^{cru}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-13, 7-8, 7-9, 8-13, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2884},"legs":[[],[],[]]}},{"id":2885,"L":6,"kind":"4","num":"V6.1569","seq":1569,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[5,8],[7,8],[2,9],[5,9],[6,9],[3,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{psv} L^{mqv} L^{ert} L^{gnw} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-8, 6-9, 6-10, 7-8, 7-10, 7-12, 8-9, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2885},"legs":[[],[],[]]}},{"id":2886,"L":6,"kind":"4","num":"V6.1570","seq":1570,"edges":[[0,1],[0,1],[5,7],[6,7],[3,8],[6,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[4,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{psv} L^{gtw} L^{mqu} L^{ehw} L^{dnv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-11, 5-10, 5-12, 6-8, 6-10, 6-13, 7-8, 7-9, 7-10, 8-12, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2923},"legs":[[],[],[]]}},{"id":2924,"L":6,"kind":"4","num":"V6.1608","seq":1608,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[6,8],[7,8],[5,9],[7,9],[3,10],[6,10],[9,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{qrs} L^{htu} L^{qtv} L^{muw} L^{grw} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-10, 6-12, 6-13, 7-9, 7-11, 7-13, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2942},"legs":[[],[],[]]}},{"id":2943,"L":6,"kind":"4","num":"V6.1627","seq":1627,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[4,9],[7,9],[3,10],[5,10],[7,10],[1,11],[6,11],[8,11],[0,12],[6,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{fpv} L^{mtw} L^{hqu} L^{drv} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-12, 7-13, 8-10, 8-11, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2943},"legs":[[],[],[]]}},{"id":2944,"L":6,"kind":"4","num":"V6.1628","seq":1628,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[5,7],[6,7],[6,8],[7,9],[3,10],[8,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{hmn} L^{pqr} L^{mps} L^{qtu} L^{svw} L^{gtv} L^{fuw} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-6, 6-8, 6-13, 7-8, 7-9, 7-13, 8-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2945},"legs":[[],[],[]]}},{"id":2946,"L":6,"kind":"4","num":"V6.1630","seq":1630,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[7,8],[5,9],[6,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{mnp} L^{qrs} L^{htu} L^{tvw} L^{mqv} L^{gru} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-10, 6-12, 6-13, 7-10, 7-11, 7-13, 8-9, 8-11, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2946},"legs":[[],[],[]]}},{"id":2947,"L":6,"kind":"4","num":"V6.1631","seq":1631,"edges":[[0,1],[0,1],[2,6],[4,7],[6,7],[3,8],[6,8],[7,8],[4,9],[3,10],[5,10],[9,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{est} L^{msu} L^{gtu} L^{nvw} L^{hpv} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-9, 4-11, 5-8, 5-10, 6-11, 6-12, 6-13, 7-8, 7-9, 8-9, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2980},"legs":[[],[],[]]}},{"id":2981,"L":6,"kind":"4","num":"V6.1665","seq":1665,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[4,7],[6,8],[7,8],[5,9],[7,9],[3,10],[9,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{mqr} L^{hst} L^{qsu} L^{ntv} L^{gvw} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-7, 6-10, 6-13, 7-9, 7-13, 8-9, 8-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2981},"legs":[[],[],[]]}},{"id":2982,"L":6,"kind":"4","num":"V6.1666","seq":1666,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[5,7],[6,8],[3,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kde} L^{mnp} L^{mqr} L^{nst} L^{quv} L^{guw} L^{hsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-8, 6-13, 7-9, 7-13, 8-11, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2982},"legs":[[],[],[]]}},{"id":2983,"L":6,"kind":"4","num":"V6.1667","seq":1667,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[6,8],[7,8],[5,9],[7,9],[3,10],[4,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{mqr} L^{stu} L^{qsv} L^{ntw} L^{ghw} L^{fuv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-7, 6-10, 6-13, 7-9, 7-13, 8-9, 8-10, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2983},"legs":[[],[],[]]}},{"id":2984,"L":6,"kind":"4","num":"V6.1668","seq":1668,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,8],[7,8],[3,9],[7,9],[3,10],[4,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{enr} L^{stu} L^{psv} L^{gtw} L^{hmv} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-11, 6-7, 6-9, 6-13, 7-13, 8-9, 8-10, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2984},"legs":[[],[],[]]}},{"id":2985,"L":6,"kind":"4","num":"V6.1669","seq":1669,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,8],[7,8],[3,9],[8,9],[3,10],[4,10],[7,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{enr} L^{stu} L^{psv} L^{gvw} L^{hmt} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-11, 6-7, 6-9, 6-13, 7-13, 8-9, 8-11, 8-12, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":2985},"legs":[[],[],[]]}},{"id":2986,"L":6,"kind":"4","num":"V6.1670","seq":1670,"edges":[[0,1],[0,1],[4,6],[4,7],[3,8],[5,8],[2,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[7,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mst} L^{nuv} L^{gpw} L^{eqw} L^{fhs} L^{dtu} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-9, 6-10, 6-13, 7-11, 7-12, 8-12, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3075},"legs":[[],[],[]]}},{"id":3076,"L":6,"kind":"4","num":"V6.1760","seq":1760,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[2,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[7,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{eqw} L^{hnt} L^{dru} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-11, 8-12, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3076},"legs":[[],[],[]]}},{"id":3077,"L":6,"kind":"4","num":"V6.1761","seq":1761,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[4,9],[6,9],[8,9],[3,10],[5,10],[7,10],[1,11],[5,11],[8,11],[0,12],[6,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{fvw} L^{mrv} L^{hpt} L^{dqw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-12, 7-10, 7-13, 8-11, 8-13, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3094},"legs":[[],[],[]]}},{"id":3095,"L":6,"kind":"4","num":"V6.1779","seq":1779,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[6,8],[3,9],[5,9],[7,9],[2,10],[3,10],[5,10],[1,11],[8,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 833*n**14 - 920*n**13 + 420*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{ntv} L^{gqu} L^{ehr} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-7, 6-10, 6-11, 7-8, 7-9, 8-10, 9-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3112},"legs":[[],[],[]]}},{"id":3113,"L":6,"kind":"4","num":"V6.1797","seq":1797,"edges":[[0,1],[0,1],[4,6],[4,7],[3,8],[5,8],[2,9],[5,9],[7,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[7,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mst} L^{nuv} L^{gpw} L^{equ} L^{fhs} L^{drt} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-9, 6-10, 6-12, 7-11, 7-12, 8-10, 8-13, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3113},"legs":[[],[],[]]}},{"id":3114,"L":6,"kind":"4","num":"V6.1798","seq":1798,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[3,8],[4,9],[5,9],[2,10],[5,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gst} L^{mps} L^{huv} L^{nqw} L^{eru} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-9, 5-8, 5-10, 6-8, 6-10, 6-11, 7-8, 7-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3114},"legs":[[],[],[]]}},{"id":3115,"L":6,"kind":"4","num":"V6.1799","seq":1799,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[2,8],[4,8],[3,9],[7,9],[8,9],[3,10],[6,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{ptu} L^{emv} L^{gtv} L^{hrw} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-7, 6-8, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3117},"legs":[[],[],[]]}},{"id":3118,"L":6,"kind":"4","num":"V6.1802","seq":1802,"edges":[[0,1],[0,1],[4,6],[4,7],[3,8],[7,8],[2,9],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mst} L^{nuv} L^{guw} L^{esw} L^{fhp} L^{dqv} L^{crt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-11, 6-12, 6-13, 7-10, 7-13, 8-9, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3118},"legs":[[],[],[]]}},{"id":3119,"L":6,"kind":"4","num":"V6.1803","seq":1803,"edges":[[0,1],[0,1],[4,6],[4,7],[2,8],[5,8],[6,8],[3,9],[7,9],[2,10],[3,10],[5,10],[1,11],[5,11],[7,11],[0,12],[6,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mst} L^{nuv} L^{eps} L^{guw} L^{fhq} L^{drv} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-11, 5-7, 5-8, 6-9, 6-11, 6-12, 7-9, 7-13, 8-10, 8-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3151},"legs":[[],[],[]]}},{"id":3152,"L":6,"kind":"4","num":"V6.1836","seq":1836,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[5,8],[6,8],[2,9],[5,9],[6,9],[2,10],[4,10],[1,11],[7,11],[8,11],[0,12],[3,12],[10,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{nru} L^{psv} L^{eqt} L^{fmw} L^{duv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-8, 6-9, 6-10, 7-8, 7-9, 7-10, 8-12, 9-12, 11-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3208},"legs":[[],[],[]]}},{"id":3209,"L":6,"kind":"4","num":"V6.1893","seq":1893,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[6,9],[3,10],[5,10],[7,10],[1,11],[8,11],[9,11],[0,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{msw} L^{hpt} L^{dvw} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-11, 8-13, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3209},"legs":[[],[],[]]}},{"id":3210,"L":6,"kind":"4","num":"V6.1894","seq":1894,"edges":[[0,1],[0,1],[1,4],[3,5],[3,6],[4,7],[7,8],[5,9],[8,9],[2,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{hqr} L^{mst} L^{suv} L^{nuw} L^{eqt} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-6, 4-7, 5-8, 6-10, 6-13, 7-11, 7-13, 8-9, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3210},"legs":[[],[],[]]}},{"id":3211,"L":6,"kind":"4","num":"V6.1895","seq":1895,"edges":[[0,1],[0,1],[4,5],[3,6],[2,7],[5,7],[2,8],[5,8],[4,9],[6,9],[3,10],[6,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{mpq} L^{grs} L^{ept} L^{fqu} L^{nrv} L^{hsw} L^{duw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-7, 4-11, 5-6, 5-10, 6-8, 6-9, 7-10, 7-11, 8-13, 9-12, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3211},"legs":[[],[],[]]}},{"id":3212,"L":6,"kind":"4","num":"V6.1896","seq":1896,"edges":[[0,1],[0,1],[1,4],[2,5],[2,6],[4,7],[5,8],[7,8],[7,9],[3,10],[6,10],[9,10],[3,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{enp} L^{fqr} L^{mst} L^{nsu} L^{tvw} L^{gqv} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-7, 4-11, 4-12, 5-8, 6-9, 6-13, 7-11, 7-13, 8-9, 8-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3212},"legs":[[],[],[]]}},{"id":3213,"L":6,"kind":"4","num":"V6.1897","seq":1897,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[2,8],[6,8],[4,9],[5,9],[3,10],[4,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{esv} L^{mrw} L^{hnv} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-13, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3214},"legs":[[],[],[]]}},{"id":3215,"L":6,"kind":"4","num":"V6.1899","seq":1899,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[6,7],[2,8],[6,8],[3,9],[4,10],[5,10],[9,10],[1,11],[8,11],[9,11],[0,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ert} L^{fsu} L^{hvw} L^{mpv} L^{duw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-13, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3215},"legs":[[],[],[]]}},{"id":3216,"L":6,"kind":"4","num":"V6.1900","seq":1900,"edges":[[0,1],[0,1],[1,4],[2,5],[2,6],[4,7],[5,7],[7,8],[8,9],[3,10],[6,10],[9,10],[3,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{enp} L^{fqr} L^{mns} L^{stu} L^{tvw} L^{gqv} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-7, 4-11, 4-12, 5-8, 6-8, 6-13, 7-11, 7-13, 8-9, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3216},"legs":[[],[],[]]}},{"id":3217,"L":6,"kind":"4","num":"V6.1901","seq":1901,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[6,9],[2,10],[3,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{ntw} L^{ehv} L^{drw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-12, 7-9, 7-10, 8-13, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3217},"legs":[[],[],[]]}},{"id":3218,"L":6,"kind":"4","num":"V6.1902","seq":1902,"edges":[[0,1],[0,1],[5,6],[4,7],[5,7],[3,8],[6,8],[4,9],[5,9],[8,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[2,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{mqu} L^{gsv} L^{nrv} L^{ehu} L^{dtw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-11, 5-8, 5-10, 6-7, 6-8, 6-10, 7-9, 7-12, 8-11, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3218},"legs":[[],[],[]]}},{"id":3219,"L":6,"kind":"4","num":"V6.1903","seq":1903,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[6,8],[3,9],[7,9],[2,10],[5,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{ntv} L^{guw} L^{eqw} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-11, 6-12, 7-8, 7-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3223},"legs":[[],[],[]]}},{"id":3224,"L":6,"kind":"4","num":"V6.1908","seq":1908,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[6,8],[3,9],[5,9],[7,9],[4,10],[5,10],[6,10],[1,11],[8,11],[0,12],[5,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fsv} L^{hnu} L^{mpt} L^{dvw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-10, 6-11, 6-13, 7-8, 7-9, 7-11, 8-10, 9-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3224},"legs":[[],[],[]]}},{"id":3225,"L":6,"kind":"4","num":"V6.1909","seq":1909,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[2,9],[7,9],[8,9],[3,10],[6,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{etv} L^{hsw} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-12, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3227},"legs":[[],[],[]]}},{"id":3228,"L":6,"kind":"4","num":"V6.1912","seq":1912,"edges":[[0,1],[0,1],[1,4],[4,6],[5,8],[6,8],[7,8],[3,9],[7,9],[2,10],[5,10],[7,10],[2,11],[3,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{mrs} L^{tuv} L^{nrt} L^{guw} L^{epv} L^{fhw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-7, 6-9, 6-11, 6-13, 7-9, 7-13, 8-9, 8-10, 8-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3230},"legs":[[],[],[]]}},{"id":3231,"L":6,"kind":"4","num":"V6.1915","seq":1915,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[6,9],[8,9],[3,10],[5,10],[7,10],[1,11],[7,11],[0,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{msv} L^{hpt} L^{duw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-11, 8-12, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3231},"legs":[[],[],[]]}},{"id":3232,"L":6,"kind":"4","num":"V6.1916","seq":1916,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[3,9],[6,9],[7,9],[2,10],[5,10],[8,10],[1,11],[3,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{nsw} L^{gtu} L^{eqw} L^{dhv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-12, 5-8, 5-9, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-12, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3265},"legs":[[],[],[]]}},{"id":3266,"L":6,"kind":"4","num":"V6.1950","seq":1950,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[6,9],[3,10],[5,10],[8,10],[1,11],[7,11],[9,11],[0,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{msw} L^{hpv} L^{dtw} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-12, 8-13, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3283},"legs":[[],[],[]]}},{"id":3284,"L":6,"kind":"4","num":"V6.1968","seq":1968,"edges":[[0,1],[0,1],[2,7],[6,7],[2,8],[5,8],[4,9],[5,9],[6,9],[4,10],[5,10],[6,10],[0,11],[3,11],[8,11],[1,12],[3,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{esv} L^{fpw} L^{mqt} L^{nru} L^{cgw} L^{dhv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-8, 3-9, 4-12, 4-13, 5-10, 5-11, 6-9, 6-10, 6-11, 7-8, 7-10, 7-11, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3284},"legs":[[],[],[]]}},{"id":3285,"L":6,"kind":"4","num":"V6.1969","seq":1969,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[5,9],[3,10],[6,10],[7,10],[1,11],[7,11],[8,11],[0,12],[5,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{mpw} L^{hst} L^{duv} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-10, 6-13, 7-9, 7-11, 8-11, 8-12, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3285},"legs":[[],[],[]]}},{"id":3286,"L":6,"kind":"4","num":"V6.1970","seq":1970,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[5,8],[7,8],[2,9],[6,9],[7,9],[4,10],[6,10],[1,11],[7,11],[10,11],[0,12],[3,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{ept} L^{fru} L^{msw} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-7, 6-9, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3286},"legs":[[],[],[]]}},{"id":3287,"L":6,"kind":"4","num":"V6.1971","seq":1971,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[6,8],[4,9],[6,9],[3,10],[5,10],[1,11],[9,11],[10,11],[0,12],[5,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{eru} L^{fns} L^{mtv} L^{hpw} L^{dvw} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-8, 7-9, 7-10, 8-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3287},"legs":[[],[],[]]}},{"id":3288,"L":6,"kind":"4","num":"V6.1972","seq":1972,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[3,10],[5,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ert} L^{fpu} L^{msv} L^{hqw} L^{dtu} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-8, 7-10, 8-12, 9-12, 10-13, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3288},"legs":[[],[],[]]}},{"id":3289,"L":6,"kind":"4","num":"V6.1973","seq":1973,"edges":[[0,1],[0,1],[3,4],[6,7],[2,8],[5,8],[7,8],[2,9],[5,9],[6,9],[4,10],[6,10],[1,11],[7,11],[10,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{ruv} L^{enu} L^{fps} L^{mtw} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-9, 6-10, 6-13, 7-8, 7-10, 7-11, 8-9, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3289},"legs":[[],[],[]]}},{"id":3290,"L":6,"kind":"4","num":"V6.1974","seq":1974,"edges":[[0,1],[0,1],[3,4],[5,6],[4,8],[7,8],[2,9],[6,9],[7,9],[2,10],[6,10],[8,10],[1,11],[5,11],[7,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{tuv} L^{mtw} L^{eru} L^{fsw} L^{dpv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-12, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3290},"legs":[[],[],[]]}},{"id":3291,"L":6,"kind":"4","num":"V6.1975","seq":1975,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[7,8],[2,9],[7,9],[2,10],[6,10],[1,11],[9,11],[10,11],[0,12],[3,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{mpt} L^{euv} L^{fsw} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-9, 6-13, 7-8, 7-11, 8-9, 8-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3291},"legs":[[],[],[]]}},{"id":3292,"L":6,"kind":"4","num":"V6.1976","seq":1976,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[5,7],[2,8],[5,8],[4,9],[8,9],[3,10],[7,10],[1,11],[6,11],[10,11],[0,12],[6,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ept} L^{fqu} L^{muv} L^{htw} L^{drw} L^{csv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-8, 6-9, 7-12, 7-13, 8-11, 9-10, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3292},"legs":[[],[],[]]}},{"id":3293,"L":6,"kind":"4","num":"V6.1977","seq":1977,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[7,8],[2,9],[6,9],[7,9],[4,10],[6,10],[8,10],[1,11],[5,11],[7,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{tuv} L^{etw} L^{fru} L^{msw} L^{dpv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-7, 6-12, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3293},"legs":[[],[],[]]}},{"id":3294,"L":6,"kind":"4","num":"V6.1978","seq":1978,"edges":[[0,1],[0,1],[3,4],[2,7],[5,7],[2,8],[5,8],[3,9],[7,9],[4,10],[6,10],[8,10],[1,11],[6,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{enu} L^{fpv} L^{huw} L^{mrv} L^{dsw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-8, 6-9, 6-13, 7-11, 7-12, 7-13, 8-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3294},"legs":[[],[],[]]}},{"id":3295,"L":6,"kind":"4","num":"V6.1979","seq":1979,"edges":[[0,1],[0,1],[1,4],[3,5],[3,6],[6,7],[5,9],[7,9],[8,9],[2,10],[4,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{hqr} L^{qst} L^{uvw} L^{nsu} L^{emv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-6, 4-7, 5-11, 6-10, 6-13, 7-8, 7-13, 8-10, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3297},"legs":[[],[],[]]}},{"id":3298,"L":6,"kind":"4","num":"V6.1982","seq":1982,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[6,7],[5,8],[3,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{eqr} L^{qst} L^{nuv} L^{guw} L^{hsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-6, 6-9, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3298},"legs":[[],[],[]]}},{"id":3299,"L":6,"kind":"4","num":"V6.1983","seq":1983,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[2,8],[6,8],[2,9],[8,9],[3,10],[7,10],[9,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{qrs} L^{qtu} L^{erv} L^{fvw} L^{gtw} L^{hnu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-6, 6-12, 6-13, 7-8, 7-9, 7-13, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3299},"legs":[[],[],[]]}},{"id":3300,"L":6,"kind":"4","num":"V6.1984","seq":1984,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[6,7],[3,9],[5,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{mnp} L^{eqr} L^{qst} L^{uvw} L^{gnu} L^{hsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-6, 6-10, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3300},"legs":[[],[],[]]}},{"id":3301,"L":6,"kind":"4","num":"V6.1985","seq":1985,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[6,8],[3,9],[5,9],[7,9],[3,10],[5,10],[6,10],[1,11],[2,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{ntw} L^{gpv} L^{hqu} L^{dew} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-10, 4-11, 5-8, 5-9, 6-10, 6-11, 6-13, 7-8, 7-9, 7-11, 8-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3302},"legs":[[],[],[]]}},{"id":3303,"L":6,"kind":"4","num":"V6.1987","seq":1987,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[4,9],[5,9],[6,9],[3,10],[5,10],[6,10],[1,11],[2,11],[8,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{gpw} L^{nqt} L^{hru} L^{dew} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-9, 4-11, 5-8, 5-10, 6-9, 6-10, 6-11, 7-8, 7-10, 7-11, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3303},"legs":[[],[],[]]}},{"id":3304,"L":6,"kind":"4","num":"V6.1988","seq":1988,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[7,8],[4,9],[7,9],[3,10],[6,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{ept} L^{muv} L^{hsw} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-8, 7-11, 8-9, 8-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3304},"legs":[[],[],[]]}},{"id":3305,"L":6,"kind":"4","num":"V6.1989","seq":1989,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[6,7],[2,8],[6,8],[3,9],[4,10],[5,10],[7,10],[1,11],[8,11],[9,11],[0,12],[5,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ert} L^{fsu} L^{hvw} L^{mpt} L^{duv} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-11, 9-12, 10-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3305},"legs":[[],[],[]]}},{"id":3306,"L":6,"kind":"4","num":"V6.1990","seq":1990,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[6,8],[4,9],[7,9],[3,10],[5,10],[1,11],[5,11],[10,11],[0,12],[6,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{eru} L^{fns} L^{muv} L^{hpw} L^{dqw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-12, 7-8, 7-9, 7-13, 8-10, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3306},"legs":[[],[],[]]}},{"id":3307,"L":6,"kind":"4","num":"V6.1991","seq":1991,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[6,8],[3,9],[7,9],[4,10],[5,10],[1,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fns} L^{huv} L^{mpw} L^{dvw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-9, 6-11, 6-13, 7-8, 7-9, 7-13, 8-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3307},"legs":[[],[],[]]}},{"id":3308,"L":6,"kind":"4","num":"V6.1992","seq":1992,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[2,8],[5,8],[4,9],[6,9],[2,10],[5,10],[6,10],[1,11],[7,11],[9,11],[0,12],[3,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{nru} L^{epv} L^{msw} L^{fqt} L^{duw} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-8, 6-9, 6-11, 7-8, 7-10, 7-11, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3308},"legs":[[],[],[]]}},{"id":3309,"L":6,"kind":"4","num":"V6.1993","seq":1993,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[2,9],[7,9],[8,9],[4,10],[5,10],[7,10],[1,11],[2,11],[8,11],[0,12],[3,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{svw} L^{etv} L^{mpu} L^{dfw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 8-11, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3310},"legs":[[],[],[]]}},{"id":3311,"L":6,"kind":"4","num":"V6.1995","seq":1995,"edges":[[0,1],[0,1],[3,4],[2,8],[5,8],[6,8],[2,9],[6,9],[7,9],[4,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[3,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{uvw} L^{enr} L^{fsu} L^{mtv} L^{dpw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-9, 6-12, 6-13, 7-9, 7-10, 7-11, 8-10, 8-11, 8-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3311},"legs":[[],[],[]]}},{"id":3312,"L":6,"kind":"4","num":"V6.1996","seq":1996,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[6,8],[4,9],[6,9],[3,10],[5,10],[8,10],[1,11],[5,11],[7,11],[0,12],[5,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fsv} L^{mtw} L^{hnv} L^{dpu} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-11, 6-12, 6-13, 7-8, 7-9, 7-10, 8-12, 9-11, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3322},"legs":[[],[],[]]}},{"id":3323,"L":6,"kind":"4","num":"V6.2007","seq":2007,"edges":[[0,1],[0,1],[1,4],[4,7],[2,8],[5,8],[7,8],[2,9],[6,9],[7,9],[3,10],[5,10],[3,11],[6,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{muv} L^{enu} L^{frv} L^{gpw} L^{hsw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-8, 6-9, 6-11, 6-13, 7-10, 7-12, 7-13, 8-9, 8-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3325},"legs":[[],[],[]]}},{"id":3326,"L":6,"kind":"4","num":"V6.2010","seq":2010,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[6,9],[7,9],[5,10],[6,10],[8,10],[4,11],[7,11],[8,11],[3,12],[5,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kdg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{psw} L^{mqu} L^{htv} L^{gnw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 9-11, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3326},"legs":[[],[],[]]}},{"id":3327,"L":6,"kind":"4","num":"V6.2011","seq":2011,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,7],[5,9],[6,9],[8,10],[9,10],[7,11],[8,11],[10,11],[3,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jdg} L^{ich} L^{emn} L^{fhp} L^{mqr} L^{stu} L^{npv} L^{svw} L^{qtw} L^{gru}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-8, 6-10, 7-10, 8-12, 8-13, 9-11, 9-12, 9-13, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3328},"legs":[[],[],[]]}},{"id":3329,"L":6,"kind":"4","num":"V6.2013","seq":2013,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[6,8],[7,8],[5,9],[5,10],[6,10],[7,10],[4,11],[7,11],[9,11],[3,12],[8,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jdg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{pru} L^{mvw} L^{nqs} L^{htv} L^{guw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-10, 6-11, 7-9, 7-11, 8-9, 8-11, 8-12, 9-13, 10-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3341},"legs":[[],[],[]]}},{"id":3342,"L":6,"kind":"4","num":"V6.2026","seq":2026,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[4,9],[6,9],[3,10],[5,10],[7,10],[1,11],[3,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{ntw} L^{gqv} L^{dhw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-9, 8-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3344},"legs":[[],[],[]]}},{"id":3345,"L":6,"kind":"4","num":"V6.2029","seq":2029,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[6,9],[7,9],[3,10],[5,10],[1,11],[8,11],[10,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{mst} L^{hpw} L^{dvw} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-13, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3345},"legs":[[],[],[]]}},{"id":3346,"L":6,"kind":"4","num":"V6.2030","seq":2030,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[5,7],[2,8],[6,8],[4,9],[6,9],[3,10],[5,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ept} L^{fru} L^{msv} L^{hqw} L^{duw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-8, 6-11, 7-9, 7-10, 8-13, 9-12, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3346},"legs":[[],[],[]]}},{"id":3347,"L":6,"kind":"4","num":"V6.2031","seq":2031,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[5,9],[8,9],[4,10],[6,10],[8,10],[1,11],[2,11],[7,11],[0,12],[3,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{epv} L^{msw} L^{dfu} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3349},"legs":[[],[],[]]}},{"id":3350,"L":6,"kind":"4","num":"V6.2034","seq":2034,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,8],[7,8],[2,9],[6,9],[4,10],[7,10],[9,10],[1,11],[2,11],[8,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{esw} L^{muw} L^{dfv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-9, 7-10, 8-9, 8-11, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3379},"legs":[[],[],[]]}},{"id":3380,"L":6,"kind":"4","num":"V6.2064","seq":2064,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[6,8],[2,9],[7,9],[3,10],[5,10],[9,10],[1,11],[5,11],[7,11],[0,12],[2,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{msv} L^{etw} L^{hpw} L^{dqu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-11, 6-12, 7-8, 7-9, 8-10, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3380},"legs":[[],[],[]]}},{"id":3381,"L":6,"kind":"4","num":"V6.2065","seq":2065,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[5,8],[3,9],[6,9],[7,9],[3,10],[7,10],[8,10],[2,11],[4,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{ntu} L^{pvw} L^{grt} L^{huv} L^{fmw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-12, 6-8, 6-9, 6-13, 7-10, 7-13, 8-10, 8-11, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3381},"legs":[[],[],[]]}},{"id":3382,"L":6,"kind":"4","num":"V6.2066","seq":2066,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,7],[4,9],[5,9],[8,9],[6,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{ieg} L^{jdh} L^{mnp} L^{gqr} L^{mst} L^{uvw} L^{hnu} L^{qsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-8, 6-10, 6-13, 7-11, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3382},"legs":[[],[],[]]}},{"id":3383,"L":6,"kind":"4","num":"V6.2067","seq":2067,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,8],[7,8],[4,9],[5,9],[6,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{gqr} L^{stu} L^{msv} L^{hnw} L^{qtw} L^{fuv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-9, 6-10, 6-13, 7-11, 7-13, 8-9, 8-11, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3383},"legs":[[],[],[]]}},{"id":3384,"L":6,"kind":"4","num":"V6.2068","seq":2068,"edges":[[0,1],[0,1],[2,3],[1,4],[6,7],[7,8],[5,9],[6,9],[8,9],[3,10],[4,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{qtu} L^{tvw} L^{mrv} L^{ghw} L^{fnu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-10, 6-12, 6-13, 7-8, 7-10, 7-13, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3384},"legs":[[],[],[]]}},{"id":3385,"L":6,"kind":"4","num":"V6.2069","seq":2069,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,7],[5,8],[4,9],[8,9],[6,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{gqr} L^{mst} L^{nuv} L^{huw} L^{qsw} L^{ftv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-8, 6-9, 6-13, 7-11, 7-13, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3385},"legs":[[],[],[]]}},{"id":3386,"L":6,"kind":"4","num":"V6.2070","seq":2070,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[4,8],[7,8],[6,9],[7,9],[5,10],[8,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{gqr} L^{stu} L^{hsv} L^{qtw} L^{mvw} L^{fnu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-9, 6-11, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3388},"legs":[[],[],[]]}},{"id":3389,"L":6,"kind":"4","num":"V6.2073","seq":2073,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[5,7],[4,8],[7,8],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[8,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{eps} L^{gqt} L^{mtu} L^{nvw} L^{fhs} L^{drv} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-12, 7-11, 8-9, 9-13, 10-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3398},"legs":[[],[],[]]}},{"id":3399,"L":6,"kind":"4","num":"V6.2083","seq":2083,"edges":[[0,1],[0,1],[4,5],[4,6],[3,7],[6,7],[3,8],[5,8],[2,9],[6,9],[2,10],[5,10],[0,11],[8,11],[10,11],[1,12],[7,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{mpq} L^{nrs} L^{grt} L^{hpu} L^{esv} L^{fqw} L^{cuw} L^{dtv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-8, 4-9, 5-6, 5-7, 6-9, 6-11, 7-8, 7-10, 8-13, 9-12, 10-13, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3417},"legs":[[],[],[]]}},{"id":3418,"L":6,"kind":"4","num":"V6.2102","seq":2102,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[5,8],[7,8],[5,9],[7,9],[3,10],[9,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{eqr} L^{qst} L^{msu} L^{ntv} L^{hvw} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-9, 6-10, 6-13, 7-8, 7-13, 8-9, 8-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3420},"legs":[[],[],[]]}},{"id":3421,"L":6,"kind":"4","num":"V6.2105","seq":2105,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[4,7],[5,8],[6,9],[8,9],[5,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{gqr} L^{hst} L^{muv} L^{quw} L^{nsw} L^{ftv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-8, 6-9, 6-11, 6-13, 7-10, 7-13, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3433},"legs":[[],[],[]]}},{"id":3434,"L":6,"kind":"4","num":"V6.2118","seq":2118,"edges":[[0,1],[0,1],[1,4],[4,7],[3,8],[7,8],[3,9],[6,9],[7,9],[2,10],[5,10],[8,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{muv} L^{guw} L^{hrv} L^{enw} L^{fps} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-9, 4-10, 5-8, 6-11, 6-12, 6-13, 7-10, 7-12, 7-13, 8-9, 8-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3435},"legs":[[],[],[]]}},{"id":3436,"L":6,"kind":"4","num":"V6.2120","seq":2120,"edges":[[0,1],[0,1],[1,4],[4,5],[2,8],[6,8],[7,8],[2,9],[6,9],[3,10],[7,10],[9,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{mnp} L^{qrs} L^{tuv} L^{eqt} L^{frw} L^{guw} L^{hnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-6, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-11, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":3436},"legs":[[],[],[]]}},{"id":3437,"L":6,"kind":"4","num":"V6.2121","seq":2121,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[2,9],[8,9],[3,10],[7,10],[9,10],[4,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{euw} L^{hsw} L^{mtv} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-6, 4-11, 5-12, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4465},"legs":[[],[],[]]}},{"id":4466,"L":6,"kind":"4","num":"V6.3150","seq":3150,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[6,7],[4,8],[7,8],[4,9],[7,9],[2,10],[5,10],[9,10],[3,11],[5,11],[1,12],[8,12],[11,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{kcr} L^{rst} L^{msu} L^{ntv} L^{gpv} L^{hqw} L^{fuw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-9, 5-10, 6-11, 6-12, 7-8, 8-9, 8-10, 9-13, 10-11, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4470},"legs":[[],[],[]]}},{"id":4471,"L":6,"kind":"4","num":"V6.3155","seq":3155,"edges":[[0,2],[0,2],[1,4],[1,4],[3,4],[3,5],[3,5],[5,7],[8,9],[2,10],[8,10],[9,10],[0,11],[1,11],[6,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{deh} L^{mnp} L^{iqr} L^{jps} L^{ktu} L^{tvw} L^{guv} L^{cfq} L^{rsw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-5x2, 2-12, 3-11, 4-5, 4-6x2, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-11, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4471},"legs":[[],[],[]]}},{"id":4472,"L":6,"kind":"4","num":"V6.3156","seq":3156,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[8,9],[5,10],[8,10],[9,10],[0,11],[6,11],[7,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{ipq} L^{krs} L^{jtu} L^{tvw} L^{nuv} L^{cpr} L^{qsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-3, 3-5x2, 4-5, 4-6x2, 6-11, 7-12, 7-13, 8-12, 8-13, 9-10, 9-11, 10-11, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4472},"legs":[[],[],[]]}},{"id":4473,"L":6,"kind":"4","num":"V6.3157","seq":3157,"edges":[[0,1],[0,1],[2,4],[2,4],[3,4],[3,5],[3,5],[5,7],[8,9],[1,10],[2,10],[8,10],[0,11],[6,11],[9,11],[6,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efh} L^{mnp} L^{jqr} L^{ips} L^{ktu} L^{tvw} L^{dgu} L^{cqv} L^{rsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-11, 3-5x2, 3-11, 4-5, 4-6x2, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4473},"legs":[[],[],[]]}},{"id":4474,"L":6,"kind":"4","num":"V6.3158","seq":3158,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[8,9],[5,10],[7,10],[9,10],[0,11],[6,11],[8,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{kpq} L^{jrs} L^{itu} L^{tvw} L^{nrv} L^{cpu} L^{qsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-3, 3-5x2, 4-5, 4-6x2, 6-11, 7-12, 7-13, 8-11, 8-13, 9-10, 9-12, 10-11, 10-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4475},"legs":[[],[],[]]}},{"id":4476,"L":6,"kind":"4","num":"V6.3160","seq":3160,"edges":[[0,1],[0,1],[2,4],[2,4],[3,4],[3,5],[3,5],[5,8],[1,9],[2,10],[6,10],[9,10],[0,11],[7,11],[9,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efh} L^{mnp} L^{iqr} L^{jst} L^{kpu} L^{dvw} L^{gqv} L^{csw} L^{rtu}","graph":"13 vertices; edges 1-2x2, 1-12, 2-10, 3-5x2, 3-11, 4-5, 4-6x2, 6-9, 7-11, 7-13, 8-12, 8-13, 9-13, 10-11, 10-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4477},"legs":[[],[],[]]}},{"id":4478,"L":6,"kind":"4","num":"V6.3162","seq":3162,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[7,9],[5,10],[8,10],[9,10],[0,11],[6,11],[8,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{ipq} L^{krs} L^{jtu} L^{rvw} L^{ntv} L^{cpu} L^{qsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-3, 3-5x2, 4-5, 4-6x2, 6-11, 7-12, 7-13, 8-10, 8-13, 9-11, 9-12, 10-11, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4478},"legs":[[],[],[]]}},{"id":4479,"L":6,"kind":"4","num":"V6.3163","seq":3163,"edges":[[0,1],[1,2],[1,2],[2,3],[3,4],[3,4],[0,5],[0,5],[6,9],[5,10],[8,10],[9,10],[4,11],[7,11],[9,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{fgh} L^{ghm} L^{bcn} L^{ipq} L^{jrs} L^{ktu} L^{pvw} L^{ntv} L^{mrw} L^{qsu}","graph":"13 vertices; edges 1-2, 1-6x2, 2-3x2, 3-4, 4-5x2, 5-12, 6-11, 7-10, 7-13, 8-12, 8-13, 9-11, 9-13, 10-11, 10-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4780},"legs":[[],[],[]]}},{"id":4781,"L":6,"kind":"4","num":"V6.3465","seq":3465,"edges":[[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[5,6],[4,7],[2,9],[3,9],[8,10],[9,10],[0,11],[1,11],[8,11],[6,12],[7,12],[10,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{hmp} L^{abq} L^{iqr} L^{kps} L^{jtu} L^{gnv} L^{tvw} L^{cfu} L^{rsw}","graph":"13 vertices; edges 1-6x2, 1-12, 2-3x2, 2-12, 3-10, 4-5x2, 4-10, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-11, 11-13; legs 7:1, 8:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":4948},"legs":[[],[],[]]}},{"id":4949,"L":6,"kind":"4","num":"V6.3633","seq":3633,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[2,7],[6,7],[6,8],[4,9],[3,10],[8,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{nqr} L^{eqs} L^{rtu} L^{mvw} L^{htv} L^{suw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-6, 4-11, 5-10, 6-7, 6-13, 7-8, 7-9, 8-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5024},"legs":[[],[],[]]}},{"id":5025,"L":6,"kind":"4","num":"V6.3709","seq":3709,"edges":[[0,1],[0,1],[1,4],[3,6],[5,7],[6,8],[7,8],[4,9],[5,9],[2,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{grs} L^{ntu} L^{rtv} L^{mpw} L^{evw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-10, 6-8, 6-10, 6-13, 7-9, 7-13, 8-9, 8-12, 9-11, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5027},"legs":[[],[],[]]}},{"id":5028,"L":6,"kind":"4","num":"V6.3712","seq":3712,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[8,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{nvw} L^{ehw} L^{drt} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-12, 7-9, 7-12, 8-13, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5028},"legs":[[],[],[]]}},{"id":5029,"L":6,"kind":"4","num":"V6.3713","seq":3713,"edges":[[0,1],[0,1],[2,4],[3,4],[5,7],[6,7],[5,8],[3,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[8,11],[0,12],[6,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{keg} L^{mnp} L^{qrs} L^{mqt} L^{nuv} L^{huw} L^{frt} L^{dpv} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-8, 6-9, 6-12, 7-8, 7-11, 7-13, 8-11, 9-10, 9-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5043},"legs":[[],[],[]]}},{"id":5044,"L":6,"kind":"4","num":"V6.3728","seq":3728,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[6,11],[9,11],[0,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mtw} L^{fhq} L^{dsw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-8, 7-12, 8-10, 8-13, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5044},"legs":[[],[],[]]}},{"id":5045,"L":6,"kind":"4","num":"V6.3729","seq":3729,"edges":[[0,1],[0,1],[3,4],[5,6],[3,8],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[7,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{hpt} L^{mru} L^{evw} L^{dsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-9, 6-13, 7-10, 7-12, 8-9, 8-10, 8-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5045},"legs":[[],[],[]]}},{"id":5046,"L":6,"kind":"4","num":"V6.3730","seq":3730,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[5,8],[6,8],[3,9],[8,9],[2,10],[7,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{qrs} L^{qtu} L^{nrv} L^{gvw} L^{etw} L^{fhu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-6, 6-9, 6-13, 7-8, 7-9, 7-13, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5046},"legs":[[],[],[]]}},{"id":5047,"L":6,"kind":"4","num":"V6.3731","seq":3731,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,8],[7,8],[5,9],[8,9],[3,10],[7,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{ers} L^{mtu} L^{rtv} L^{nvw} L^{guw} L^{fhp} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-11, 4-12, 5-8, 6-10, 6-12, 6-13, 7-9, 7-13, 8-9, 8-11, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5047},"legs":[[],[],[]]}},{"id":5048,"L":6,"kind":"4","num":"V6.3732","seq":3732,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[7,8],[4,9],[7,9],[3,10],[6,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{ptu} L^{etv} L^{muw} L^{hrw} L^{dsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5048},"legs":[[],[],[]]}},{"id":5049,"L":6,"kind":"4","num":"V6.3733","seq":3733,"edges":[[0,1],[0,1],[1,4],[3,6],[6,7],[5,8],[7,8],[4,9],[5,9],[2,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1132*n**14 - 1393*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{grs} L^{rtu} L^{ntv} L^{mpw} L^{evw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-10, 6-9, 6-10, 6-13, 7-8, 7-13, 8-9, 8-12, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5049},"legs":[[],[],[]]}},{"id":5050,"L":6,"kind":"4","num":"V6.3734","seq":3734,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[4,7],[7,8],[3,9],[8,9],[3,10],[5,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{enr} L^{mst} L^{suv} L^{guw} L^{hpv} L^{ftw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-7, 6-11, 6-13, 7-13, 8-9, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5050},"legs":[[],[],[]]}},{"id":5051,"L":6,"kind":"4","num":"V6.3735","seq":3735,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[3,8],[5,8],[4,9],[7,9],[2,10],[6,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{hpv} L^{mtw} L^{esv} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5051},"legs":[[],[],[]]}},{"id":5052,"L":6,"kind":"4","num":"V6.3736","seq":3736,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[4,8],[5,8],[2,9],[6,9],[7,9],[2,10],[3,10],[1,11],[6,11],[10,11],[0,12],[5,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{nru} L^{mpv} L^{esu} L^{fhw} L^{dtw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-8, 6-9, 6-13, 7-8, 7-10, 7-12, 8-10, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5052},"legs":[[],[],[]]}},{"id":5053,"L":6,"kind":"4","num":"V6.3737","seq":3737,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[8,10],[1,11],[7,11],[8,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{eps} L^{fmv} L^{duw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-10, 8-9, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5053},"legs":[[],[],[]]}},{"id":5054,"L":6,"kind":"4","num":"V6.3738","seq":3738,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[2,9],[8,9],[2,10],[4,10],[7,10],[1,11],[8,11],[9,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{euw} L^{fmt} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5054},"legs":[[],[],[]]}},{"id":5055,"L":6,"kind":"4","num":"V6.3739","seq":3739,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[2,9],[7,9],[2,10],[3,10],[5,10],[1,11],[8,11],[9,11],[0,12],[6,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{etw} L^{fhq} L^{dvw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-9, 6-11, 7-8, 7-13, 8-10, 8-13, 9-12, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5058},"legs":[[],[],[]]}},{"id":5059,"L":6,"kind":"4","num":"V6.3743","seq":3743,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[1,10],[7,10],[0,11],[9,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{ehu} L^{fmv} L^{ctw} L^{avw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-7, 6-7, 6-8, 7-8, 8-11, 9-13, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5059},"legs":[[],[],[]]}},{"id":5060,"L":6,"kind":"4","num":"V6.3744","seq":3744,"edges":[[3,4],[5,6],[5,7],[6,7],[1,8],[3,8],[0,9],[4,9],[7,9],[2,10],[4,10],[8,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{chw} L^{anv} L^{epw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5081},"legs":[[],[],[]]}},{"id":5082,"L":6,"kind":"4","num":"V6.3766","seq":3766,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,7],[7,8],[4,9],[8,9],[3,10],[8,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{egr} L^{nst} L^{suv} L^{muw} L^{hvw} L^{fpt} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-11, 5-10, 6-8, 6-12, 6-13, 7-13, 8-9, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5084},"legs":[[],[],[]]}},{"id":5085,"L":6,"kind":"4","num":"V6.3769","seq":3769,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[3,10],[4,10],[1,11],[5,11],[7,11],[0,12],[2,12],[10,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{gqt} L^{hnw} L^{drv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-10, 8-9, 8-12, 11-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5088},"legs":[[],[],[]]}},{"id":5089,"L":6,"kind":"4","num":"V6.3773","seq":3773,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[5,8],[6,8],[4,9],[7,9],[3,10],[6,10],[9,10],[1,11],[7,11],[0,12],[2,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{eqr} L^{mtv} L^{hsv} L^{duw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-9, 7-9, 7-11, 8-10, 8-12, 10-11, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5119},"legs":[[],[],[]]}},{"id":5120,"L":6,"kind":"4","num":"V6.3804","seq":3804,"edges":[[0,1],[0,1],[3,4],[5,6],[4,8],[5,8],[7,8],[2,9],[6,9],[7,9],[3,10],[6,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{mpt} L^{eru} L^{hsw} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-9, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5137},"legs":[[],[],[]]}},{"id":5138,"L":6,"kind":"4","num":"V6.3822","seq":3822,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[5,9],[6,9],[4,10],[7,10],[8,10],[1,11],[2,11],[8,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{eps} L^{muv} L^{dfw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-10, 8-9, 8-11, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5138},"legs":[[],[],[]]}},{"id":5139,"L":6,"kind":"4","num":"V6.3823","seq":3823,"edges":[[0,1],[0,1],[3,4],[5,6],[3,8],[5,8],[6,8],[4,9],[6,9],[7,9],[2,10],[7,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{hpr} L^{mst} L^{euw} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-9, 6-13, 7-9, 7-10, 8-10, 8-11, 8-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5214},"legs":[[],[],[]]}},{"id":5215,"L":6,"kind":"4","num":"V6.3899","seq":3899,"edges":[[0,1],[0,1],[1,4],[5,6],[6,7],[4,8],[7,8],[3,9],[8,9],[2,10],[5,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{rtu} L^{mtv} L^{gvw} L^{epw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-9, 6-7, 6-11, 6-13, 7-8, 7-13, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5251},"legs":[[],[],[]]}},{"id":5252,"L":6,"kind":"4","num":"V6.3936","seq":3936,"edges":[[0,1],[0,1],[1,4],[3,6],[4,8],[7,8],[5,9],[7,9],[8,9],[2,10],[5,10],[6,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{grs} L^{tuv} L^{mtw} L^{nuw} L^{epr} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-9, 6-10, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5252},"legs":[[],[],[]]}},{"id":5253,"L":6,"kind":"4","num":"V6.3937","seq":3937,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[7,8],[5,9],[6,9],[3,10],[7,10],[8,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{eqr} L^{mst} L^{suv} L^{nqw} L^{htu} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-10, 6-13, 7-10, 7-13, 8-9, 8-11, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5253},"legs":[[],[],[]]}},{"id":5254,"L":6,"kind":"4","num":"V6.3938","seq":3938,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[7,8],[4,9],[7,9],[8,9],[5,10],[6,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{eqr} L^{stu} L^{svw} L^{mtv} L^{nqw} L^{fhu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-12, 5-10, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5254},"legs":[[],[],[]]}},{"id":5255,"L":6,"kind":"4","num":"V6.3939","seq":3939,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[2,9],[6,9],[2,10],[3,10],[5,10],[1,11],[7,11],[9,11],[0,12],[7,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{esw} L^{fhq} L^{dtw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-9, 6-11, 7-8, 7-10, 8-12, 8-13, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5255},"legs":[[],[],[]]}},{"id":5256,"L":6,"kind":"4","num":"V6.3940","seq":3940,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[7,8],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[5,11],[6,11],[0,12],[8,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{etv} L^{muw} L^{fhp} L^{dqs} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-11, 6-12, 7-8, 7-12, 8-9, 8-10, 9-13, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5256},"legs":[[],[],[]]}},{"id":5257,"L":6,"kind":"4","num":"V6.3941","seq":3941,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[7,8],[2,9],[6,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[7,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mtv} L^{esw} L^{fhp} L^{dqw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-11, 6-12, 7-8, 7-10, 8-9, 8-13, 9-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5268},"legs":[[],[],[]]}},{"id":5269,"L":6,"kind":"4","num":"V6.3953","seq":3953,"edges":[[0,1],[0,1],[3,4],[5,6],[4,8],[5,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[7,11],[8,11],[0,12],[6,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{mpw} L^{ert} L^{fhq} L^{duw} L^{csv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-9, 6-11, 7-10, 7-13, 8-10, 8-12, 8-13, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5347},"legs":[[],[],[]]}},{"id":5348,"L":6,"kind":"4","num":"V6.4032","seq":4032,"edges":[[0,1],[0,1],[3,4],[6,7],[2,8],[5,8],[6,8],[4,9],[7,9],[3,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{ruv} L^{ens} L^{muw} L^{htv} L^{dpw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-9, 6-12, 6-13, 7-8, 7-9, 7-11, 8-10, 8-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5354},"legs":[[],[],[]]}},{"id":5355,"L":6,"kind":"4","num":"V6.4039","seq":4039,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[6,7],[3,8],[7,8],[4,9],[8,9],[4,10],[9,10],[1,11],[5,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{eps} L^{gst} L^{htu} L^{muv} L^{nvw} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 8-9, 9-10, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5362},"legs":[[],[],[]]}},{"id":5363,"L":6,"kind":"4","num":"V6.4047","seq":4047,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[3,9],[7,9],[2,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{nqv} L^{guw} L^{erw} L^{dtv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-8, 7-12, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5363},"legs":[[],[],[]]}},{"id":5364,"L":6,"kind":"4","num":"V6.4048","seq":4048,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{nrw} L^{ehv} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-9, 7-12, 8-13, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5369},"legs":[[],[],[]]}},{"id":5370,"L":6,"kind":"4","num":"V6.4054","seq":4054,"edges":[[0,1],[0,1],[3,4],[5,7],[4,8],[6,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{nuv} L^{mru} L^{eps} L^{fhw} L^{dvw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-8, 6-10, 6-13, 7-9, 7-10, 7-13, 8-9, 8-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5389},"legs":[[],[],[]]}},{"id":5390,"L":6,"kind":"4","num":"V6.4074","seq":4074,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[3,8],[5,8],[2,9],[7,9],[8,9],[4,10],[7,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{hpv} L^{etv} L^{muw} L^{dsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-9, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-10, 8-11, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5391},"legs":[[],[],[]]}},{"id":5392,"L":6,"kind":"4","num":"V6.4076","seq":4076,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[4,8],[2,9],[7,9],[8,9],[3,10],[5,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{mvw} L^{etv} L^{hqr} L^{dsu} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-11, 7-12, 8-10, 8-12, 9-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5392},"legs":[[],[],[]]}},{"id":5393,"L":6,"kind":"4","num":"V6.4077","seq":4077,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,6],[7,8],[4,9],[7,9],[8,9],[4,10],[6,10],[1,11],[8,11],[10,11],[0,12],[5,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{jnp} L^{knq} L^{rst} L^{ruv} L^{hsu} L^{mqw} L^{fvw} L^{cpt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-11, 6-7, 6-13, 7-11, 8-9, 8-10, 8-13, 9-10, 9-12, 11-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5423},"legs":[[],[],[]]}},{"id":5424,"L":6,"kind":"4","num":"V6.4108","seq":4108,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,7],[5,8],[6,8],[8,9],[7,10],[9,10],[1,11],[3,11],[10,11],[0,12],[2,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jeg} L^{mnp} L^{mqr} L^{nqs} L^{prt} L^{tuv} L^{suw} L^{dhw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-12, 6-7, 6-8, 6-9, 7-8, 7-9, 8-11, 9-10, 10-11, 10-13, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5461},"legs":[[],[],[]]}},{"id":5462,"L":6,"kind":"4","num":"V6.4146","seq":4146,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[4,8],[7,8],[2,9],[6,9],[3,10],[5,10],[6,10],[1,11],[7,11],[9,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{ptu} L^{mtv} L^{erw} L^{hqs} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-10, 7-11, 8-9, 8-12, 9-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5575},"legs":[[],[],[]]}},{"id":5576,"L":6,"kind":"4","num":"V6.4260","seq":4260,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[7,8],[4,9],[7,9],[2,10],[6,10],[9,10],[1,11],[6,11],[8,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{etv} L^{muw} L^{frw} L^{dsv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5613},"legs":[[],[],[]]}},{"id":5614,"L":6,"kind":"4","num":"V6.4298","seq":4298,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,7],[5,8],[7,8],[3,9],[8,9],[3,10],[9,10],[2,11],[5,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{ers} L^{mrt} L^{ntu} L^{guv} L^{hvw} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-9, 6-12, 6-13, 7-8, 7-13, 8-9, 9-10, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5632},"legs":[[],[],[]]}},{"id":5633,"L":6,"kind":"4","num":"V6.4317","seq":4317,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[4,7],[5,7],[7,8],[5,9],[3,10],[8,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{egr} L^{mns} L^{stu} L^{pvw} L^{htv} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-11, 5-8, 6-8, 6-10, 6-13, 7-13, 8-9, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5651},"legs":[[],[],[]]}},{"id":5652,"L":6,"kind":"4","num":"V6.4336","seq":4336,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,8],[7,8],[5,9],[7,9],[3,10],[6,10],[9,10],[2,11],[6,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{htu} L^{mtv} L^{nuw} L^{gqw} L^{frv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-9, 6-10, 6-13, 7-11, 7-12, 7-13, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5654},"legs":[[],[],[]]}},{"id":5655,"L":6,"kind":"4","num":"V6.4339","seq":4339,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[4,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[7,11],[8,11],[0,12],[5,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{eps} L^{gtu} L^{mtv} L^{nqw} L^{fhs} L^{duv} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-13, 7-11, 8-9, 8-12, 9-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5658},"legs":[[],[],[]]}},{"id":5659,"L":6,"kind":"4","num":"V6.4343","seq":4343,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,8],[3,9],[7,9],[8,9],[2,10],[6,10],[8,10],[1,11],[5,11],[7,11],[0,12],[6,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ieg} L^{mnp} L^{mqr} L^{stu} L^{nvw} L^{hsv} L^{fqw} L^{dpt} L^{cru}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-9, 6-12, 7-11, 7-13, 8-10, 8-12, 8-13, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5659},"legs":[[],[],[]]}},{"id":5660,"L":6,"kind":"4","num":"V6.4344","seq":4344,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[3,8],[5,8],[7,8],[2,9],[7,9],[2,10],[3,10],[6,10],[1,11],[9,11],[0,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mps} L^{ntu} L^{gqt} L^{euv} L^{fhs} L^{dvw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-9, 6-13, 7-11, 8-9, 8-10, 10-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5688},"legs":[[],[],[]]}},{"id":5689,"L":6,"kind":"4","num":"V6.4373","seq":4373,"edges":[[0,1],[0,1],[4,6],[5,6],[2,7],[5,7],[3,8],[7,8],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[8,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mps} L^{eqt} L^{gtu} L^{nvw} L^{fhs} L^{drv} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-9, 4-11, 5-7, 5-10, 6-7, 6-8, 6-12, 7-11, 8-9, 9-13, 10-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":5746},"legs":[[],[],[]]}},{"id":5747,"L":6,"kind":"4","num":"V6.4431","seq":4431,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,6],[7,8],[6,9],[7,9],[5,10],[8,10],[4,11],[8,11],[10,11],[3,12],[7,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fmp} L^{qrs} L^{qtu} L^{prv} L^{ntw} L^{huw} L^{gsv}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-7, 6-11, 7-10, 8-9, 8-10, 8-13, 9-11, 9-12, 10-13, 11-12; legs 3:1, 4:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6529},"legs":[[],[],[]]}},{"id":6530,"L":6,"kind":"4","num":"V6.5214","seq":5214,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[5,7],[4,8],[2,9],[3,10],[8,10],[9,10],[1,11],[6,11],[9,11],[0,12],[6,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{irs} L^{jqt} L^{kpu} L^{gvw} L^{nuv} L^{drw} L^{cst}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5x2, 3-10, 4-6x2, 4-11, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12; legs 7:1, 8:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6547},"legs":[[],[],[]]}},{"id":6548,"L":6,"kind":"4","num":"V6.5232","seq":5232,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[7,8],[2,9],[3,10],[8,10],[9,10],[4,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{evw} L^{huv} L^{mtw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-6, 4-11, 5-12, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6548},"legs":[[],[],[]]}},{"id":6549,"L":6,"kind":"4","num":"V6.5233","seq":5233,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[5,7],[2,8],[7,9],[8,9],[4,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{gnr} L^{pst} L^{euv} L^{suw} L^{mtv} L^{hrw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-12, 5-11, 6-7, 6-8, 6-13, 7-12, 8-10, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6549},"legs":[[],[],[]]}},{"id":6550,"L":6,"kind":"4","num":"V6.5234","seq":5234,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[6,8],[7,8],[2,9],[3,10],[7,10],[9,10],[3,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{nqr} L^{qst} L^{rsu} L^{evw} L^{gtv} L^{huw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-11, 4-12, 5-6, 6-7, 6-13, 7-8, 7-9, 8-9, 8-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6550},"legs":[[],[],[]]}},{"id":6551,"L":6,"kind":"4","num":"V6.5235","seq":5235,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[6,8],[7,8],[4,9],[7,9],[3,10],[5,10],[9,10],[0,11],[5,11],[6,11],[1,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{euv} L^{fru} L^{mvw} L^{hnw} L^{cps} L^{dqt}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-8, 3-9, 4-5, 4-11, 5-10, 6-11, 6-12, 6-13, 7-9, 7-12, 7-13, 8-9, 8-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6551},"legs":[[],[],[]]}},{"id":6552,"L":6,"kind":"4","num":"V6.5236","seq":5236,"edges":[[0,1],[0,1],[2,3],[1,4],[5,8],[7,8],[6,9],[7,9],[8,9],[3,10],[4,10],[7,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{tuv} L^{mtw} L^{quw} L^{ghv} L^{fnr} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-9, 6-12, 6-13, 7-10, 7-12, 7-13, 8-9, 8-10, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6552},"legs":[[],[],[]]}},{"id":6553,"L":6,"kind":"4","num":"V6.5237","seq":5237,"edges":[[0,1],[0,1],[1,4],[4,7],[3,8],[7,8],[3,9],[6,9],[8,9],[2,10],[5,10],[7,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{rst} L^{muv} L^{guw} L^{hrw} L^{env} L^{fps} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-9, 4-10, 5-8, 6-11, 6-12, 6-13, 7-10, 7-12, 7-13, 8-9, 8-11, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6700},"legs":[[],[],[]]}},{"id":6701,"L":6,"kind":"4","num":"V6.5385","seq":5385,"edges":[[0,1],[0,1],[4,7],[5,7],[4,8],[6,8],[3,9],[7,9],[8,9],[2,10],[5,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{mpv} L^{nsw} L^{gvw} L^{eqt} L^{dru} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-8, 6-11, 6-12, 7-9, 7-11, 7-12, 8-10, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6701},"legs":[[],[],[]]}},{"id":6702,"L":6,"kind":"4","num":"V6.5386","seq":5386,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[6,9],[7,9],[8,9],[5,10],[6,10],[4,11],[7,11],[8,11],[3,12],[5,12],[10,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kdg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{psu} L^{mqw} L^{htv} L^{gnw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 9-10, 9-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6702},"legs":[[],[],[]]}},{"id":6703,"L":6,"kind":"4","num":"V6.5387","seq":5387,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[6,8],[7,8],[5,9],[5,10],[9,10],[7,11],[9,11],[10,11],[3,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fhp} L^{qrs} L^{pqt} L^{muv} L^{nuw} L^{rvw} L^{gst}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-10, 6-11, 7-9, 8-9, 8-12, 8-13, 9-13, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6718},"legs":[[],[],[]]}},{"id":6719,"L":6,"kind":"4","num":"V6.5403","seq":5403,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[6,8],[7,8],[4,9],[8,9],[5,10],[6,10],[1,11],[9,11],[10,11],[0,12],[4,12],[7,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{knp} L^{jqr} L^{nst} L^{qsu} L^{huv} L^{prw} L^{fvw} L^{cmt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-13, 6-8, 6-11, 7-9, 7-11, 8-9, 8-13, 9-10, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6719},"legs":[[],[],[]]}},{"id":6720,"L":6,"kind":"4","num":"V6.5404","seq":5404,"edges":[[1,2],[1,2],[0,3],[0,3],[4,7],[5,7],[5,8],[4,9],[8,9],[3,10],[6,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{kpq} L^{irs} L^{mpt} L^{quv} L^{nuw} L^{hrw} L^{gsv} L^{cft}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-8, 5-10, 6-8, 6-9, 7-11, 7-12, 8-13, 9-10, 9-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6720},"legs":[[],[],[]]}},{"id":6721,"L":6,"kind":"4","num":"V6.5405","seq":5405,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[6,8],[4,9],[8,9],[5,10],[6,10],[8,10],[1,11],[7,11],[9,11],[0,12],[4,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{iqr} L^{nst} L^{quv} L^{huw} L^{prv} L^{fsw} L^{cmt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-13, 6-8, 6-11, 7-9, 7-11, 8-12, 8-13, 9-10, 9-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6721},"legs":[[],[],[]]}},{"id":6722,"L":6,"kind":"4","num":"V6.5406","seq":5406,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[0,6],[4,6],[5,7],[8,9],[2,10],[7,10],[9,10],[3,11],[7,11],[8,11],[1,12],[8,12],[9,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{jmp} L^{icn} L^{pqr} L^{stu} L^{svw} L^{gqv} L^{hrt} L^{duw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-6, 5-7, 6-8, 8-11, 8-12, 9-10, 9-12, 9-13, 10-11, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6722},"legs":[[],[],[]]}},{"id":6723,"L":6,"kind":"4","num":"V6.5407","seq":5407,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[0,6],[4,7],[6,7],[8,9],[2,10],[7,10],[8,10],[3,11],[5,11],[9,11],[1,12],[8,12],[9,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{imp} L^{jcq} L^{nqr} L^{stu} L^{svw} L^{grt} L^{hpv} L^{duw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-6, 5-8, 6-12, 7-8, 8-11, 9-10, 9-11, 9-13, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6723},"legs":[[],[],[]]}},{"id":6724,"L":6,"kind":"4","num":"V6.5408","seq":5408,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[0,6],[4,6],[5,7],[7,8],[8,9],[1,10],[7,10],[8,10],[2,11],[9,11],[3,12],[9,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{imp} L^{jcn} L^{pqr} L^{qst} L^{suv} L^{frt} L^{guw} L^{hvw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-11, 3-12, 4-13, 5-6, 5-7, 6-8, 8-9, 8-11, 9-10, 9-11, 10-12, 10-13, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6724},"legs":[[],[],[]]}},{"id":6725,"L":6,"kind":"4","num":"V6.5409","seq":5409,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,6],[7,8],[4,9],[6,9],[4,10],[5,10],[8,10],[1,11],[7,11],[8,11],[0,12],[7,12],[9,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{inq} L^{rst} L^{ruv} L^{hqw} L^{mpu} L^{fsv} L^{ctw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-11, 6-7, 6-11, 7-10, 8-9, 8-12, 8-13, 9-11, 9-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6725},"legs":[[],[],[]]}},{"id":6726,"L":6,"kind":"4","num":"V6.5410","seq":5410,"edges":[[1,2],[4,6],[5,6],[4,7],[5,7],[3,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[8,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{fvw} L^{asv} L^{btu} L^{egw} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-9, 4-12, 4-13, 5-7, 5-8, 5-13, 6-7, 6-8, 6-10, 7-11, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6726},"legs":[[],[],[]]}},{"id":6727,"L":6,"kind":"4","num":"V6.5411","seq":5411,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[6,7],[4,8],[5,8],[0,9],[7,9],[0,10],[8,10],[2,11],[3,11],[10,11],[1,12],[7,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{rst} L^{nqu} L^{asv} L^{buw} L^{ehw} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-9, 6-7, 6-9, 7-8, 8-10, 8-13, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6727},"legs":[[],[],[]]}},{"id":6728,"L":6,"kind":"4","num":"V6.5412","seq":5412,"edges":[[4,5],[4,6],[5,7],[6,7],[1,8],[3,8],[0,9],[3,9],[7,9],[2,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{cgw} L^{ahv} L^{esu} L^{fqw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-8, 6-11, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6728},"legs":[[],[],[]]}},{"id":6729,"L":6,"kind":"4","num":"V6.5413","seq":5413,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[6,8],[2,9],[8,9],[2,10],[7,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{suv} L^{euw} L^{ftv} L^{acm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-12, 5-7, 5-8, 6-7, 6-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6729},"legs":[[],[],[]]}},{"id":6730,"L":6,"kind":"4","num":"V6.5414","seq":5414,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[6,8],[3,9],[5,9],[7,9],[2,10],[4,10],[6,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{gtw} L^{hpv} L^{enu} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-10, 6-12, 6-13, 7-8, 7-9, 7-11, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6730},"legs":[[],[],[]]}},{"id":6731,"L":6,"kind":"4","num":"V6.5415","seq":5415,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[5,8],[7,8],[3,9],[5,9],[2,10],[4,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{gsv} L^{mpv} L^{hqw} L^{ent} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-9, 6-10, 6-13, 7-8, 7-11, 7-12, 8-9, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6731},"legs":[[],[],[]]}},{"id":6732,"L":6,"kind":"4","num":"V6.5416","seq":5416,"edges":[[0,1],[0,1],[5,6],[4,8],[5,8],[7,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[7,11],[0,12],[4,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{uvw} L^{mqu} L^{esv} L^{fgr} L^{dhw} L^{cnt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-11, 4-12, 5-9, 5-13, 6-7, 6-9, 6-11, 7-10, 7-13, 8-9, 8-10, 8-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6733},"legs":[[],[],[]]}},{"id":6734,"L":6,"kind":"4","num":"V6.5418","seq":5418,"edges":[[1,2],[3,5],[4,5],[4,7],[5,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{nqu} L^{grv} L^{avw} L^{bsu} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-13, 5-6, 5-8, 5-12, 6-8, 7-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6734},"legs":[[],[],[]]}},{"id":6735,"L":6,"kind":"4","num":"V6.5419","seq":5419,"edges":[[1,2],[3,4],[3,5],[5,6],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[7,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{qtu} L^{hmv} L^{avw} L^{brt} L^{enu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-9, 5-12, 6-7, 6-8, 7-11, 7-13, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6735},"legs":[[],[],[]]}},{"id":6736,"L":6,"kind":"4","num":"V6.5420","seq":5420,"edges":[[4,6],[5,6],[2,7],[5,7],[0,8],[5,8],[7,8],[2,9],[3,9],[1,10],[4,10],[9,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{atv} L^{fgw} L^{cpw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6737},"legs":[[],[],[]]}},{"id":6738,"L":6,"kind":"4","num":"V6.5422","seq":5422,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,7],[5,8],[3,9],[8,9],[2,10],[5,10],[8,10],[3,11],[7,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{mrt} L^{nuv} L^{guw} L^{fpv} L^{htw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-8, 6-9, 6-11, 6-13, 7-8, 7-13, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6738},"legs":[[],[],[]]}},{"id":6739,"L":6,"kind":"4","num":"V6.5423","seq":5423,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[7,8],[2,9],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[0,12],[9,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gqu} L^{env} L^{fht} L^{drw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-8, 7-11, 8-9, 10-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6739},"legs":[[],[],[]]}},{"id":6740,"L":6,"kind":"4","num":"V6.5424","seq":5424,"edges":[[0,1],[0,1],[4,6],[3,7],[5,7],[4,8],[5,8],[2,9],[5,9],[6,9],[2,10],[3,10],[1,11],[8,11],[10,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mst} L^{gpu} L^{nqv} L^{ers} L^{fhw} L^{dvw} L^{ctu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-8, 6-9, 6-10, 7-10, 7-13, 8-13, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6740},"legs":[[],[],[]]}},{"id":6741,"L":6,"kind":"4","num":"V6.5425","seq":5425,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[4,9],[5,9],[2,10],[5,10],[6,10],[1,11],[3,11],[7,11],[0,12],[3,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{nqw} L^{frt} L^{dgv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-12, 4-13, 5-9, 5-10, 6-7, 6-10, 6-11, 7-9, 7-11, 8-9, 8-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6741},"legs":[[],[],[]]}},{"id":6742,"L":6,"kind":"4","num":"V6.5426","seq":5426,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[5,7],[3,8],[7,9],[8,9],[4,10],[6,10],[8,10],[6,11],[7,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{mqr} L^{nst} L^{guv} L^{suw} L^{hqv} L^{rtw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-13, 4-9, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6742},"legs":[[],[],[]]}},{"id":6743,"L":6,"kind":"4","num":"V6.5427","seq":5427,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[5,7],[6,7],[4,8],[4,9],[8,9],[3,10],[8,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{eps} L^{gqs} L^{mtu} L^{ntv} L^{huw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-13, 7-8, 9-10, 9-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6756},"legs":[[],[],[]]}},{"id":6757,"L":6,"kind":"4","num":"V6.5441","seq":5441,"edges":[[0,1],[0,1],[2,7],[6,7],[4,8],[5,8],[6,8],[3,9],[5,9],[7,9],[3,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{esv} L^{mpt} L^{gqv} L^{hnw} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6757},"legs":[[],[],[]]}},{"id":6758,"L":6,"kind":"4","num":"V6.5442","seq":5442,"edges":[[0,1],[0,1],[4,6],[5,6],[3,7],[5,7],[4,8],[2,9],[5,9],[8,9],[2,10],[3,10],[1,11],[8,11],[10,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mps} L^{gqt} L^{nuv} L^{eru} L^{fhw} L^{dvw} L^{cst}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-7, 6-8, 6-10, 7-13, 8-13, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6758},"legs":[[],[],[]]}},{"id":6759,"L":6,"kind":"4","num":"V6.5443","seq":5443,"edges":[[1,2],[3,4],[4,7],[4,8],[5,8],[6,8],[5,9],[6,9],[7,9],[0,10],[3,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{mvw} L^{nps} L^{qtv} L^{agw} L^{eru} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-9, 7-10, 7-12, 8-10, 8-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6760},"legs":[[],[],[]]}},{"id":6761,"L":6,"kind":"4","num":"V6.5445","seq":5445,"edges":[[0,1],[0,1],[5,7],[6,7],[5,8],[6,8],[2,9],[5,9],[6,9],[3,10],[4,10],[7,10],[1,11],[4,11],[8,11],[0,12],[2,12],[3,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{psv} L^{qtw} L^{eru} L^{gmv} L^{dnw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-11, 5-12, 6-8, 6-9, 6-10, 7-8, 7-9, 7-10, 8-11, 9-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6775},"legs":[[],[],[]]}},{"id":6776,"L":6,"kind":"4","num":"V6.5460","seq":5460,"edges":[[3,5],[4,5],[5,6],[3,7],[6,7],[3,8],[4,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{rst} L^{hsu} L^{mpv} L^{evw} L^{ctu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-8, 4-9, 5-6, 5-9, 5-12, 6-7, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6776},"legs":[[],[],[]]}},{"id":6777,"L":6,"kind":"4","num":"V6.5461","seq":5461,"edges":[[1,2],[3,4],[5,7],[6,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{psv} L^{gmw} L^{avw} L^{bqt} L^{eru} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-9, 5-13, 6-8, 6-11, 6-12, 7-8, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6777},"legs":[[],[],[]]}},{"id":6778,"L":6,"kind":"4","num":"V6.5462","seq":5462,"edges":[[0,2],[1,2],[3,4],[4,5],[4,6],[5,7],[6,7],[3,8],[7,8],[5,9],[6,9],[3,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{ehm} L^{hnp} L^{mqr} L^{nqs} L^{fst} L^{pru} L^{gvw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-9, 4-11, 5-6, 5-7, 6-8, 6-10, 7-8, 7-10, 8-9, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6778},"legs":[[],[],[]]}},{"id":6779,"L":6,"kind":"4","num":"V6.5463","seq":5463,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[7,9],[8,9],[0,10],[6,10],[2,11],[4,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{muv} L^{atw} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-11, 8-10, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6779},"legs":[[],[],[]]}},{"id":6780,"L":6,"kind":"4","num":"V6.5464","seq":5464,"edges":[[0,1],[0,1],[3,7],[5,7],[4,8],[6,8],[2,9],[5,9],[6,9],[3,10],[4,10],[6,10],[1,11],[5,11],[8,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{gpv} L^{msw} L^{eqt} L^{hnu} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-8, 6-10, 6-12, 7-9, 7-10, 7-11, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6780},"legs":[[],[],[]]}},{"id":6781,"L":6,"kind":"4","num":"V6.5465","seq":5465,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[3,8],[5,8],[2,9],[7,9],[2,10],[3,10],[5,10],[1,11],[6,11],[9,11],[0,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mps} L^{ntu} L^{gqv} L^{etw} L^{fhr} L^{dsw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-9, 6-11, 7-12, 8-10, 8-13, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6781},"legs":[[],[],[]]}},{"id":6782,"L":6,"kind":"4","num":"V6.5466","seq":5466,"edges":[[0,1],[0,1],[2,7],[6,7],[4,8],[6,8],[3,9],[5,9],[7,9],[3,10],[4,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{esv} L^{mtw} L^{gpv} L^{hnw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-10, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6782},"legs":[[],[],[]]}},{"id":6783,"L":6,"kind":"4","num":"V6.5467","seq":5467,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[7,8],[4,9],[5,9],[6,9],[3,10],[5,10],[6,10],[1,11],[2,11],[8,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{guw} L^{nqs} L^{hrt} L^{dew} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-9, 4-11, 5-8, 5-10, 6-7, 6-10, 6-11, 7-10, 7-11, 8-9, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6783},"legs":[[],[],[]]}},{"id":6784,"L":6,"kind":"4","num":"V6.5468","seq":5468,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[7,8],[4,9],[8,9],[2,10],[5,10],[1,11],[9,11],[10,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{muv} L^{eqw} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-13, 5-10, 6-7, 6-8, 6-11, 7-8, 7-9, 8-9, 9-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6784},"legs":[[],[],[]]}},{"id":6785,"L":6,"kind":"4","num":"V6.5469","seq":5469,"edges":[[0,1],[0,1],[2,3],[1,4],[3,5],[2,6],[4,7],[5,7],[7,8],[8,9],[8,10],[9,10],[6,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{gmn} L^{fpq} L^{hmr} L^{rst} L^{suv} L^{tuw} L^{pvw} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-7, 4-6, 5-8, 6-8, 6-13, 7-12, 7-13, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6792},"legs":[[],[],[]]}},{"id":6793,"L":6,"kind":"4","num":"V6.5477","seq":5477,"edges":[[4,5],[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[2,9],[3,9],[7,9],[0,10],[6,10],[1,11],[5,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{egu} L^{fhv} L^{atw} L^{dsw} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-12, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-7, 5-13, 6-7, 6-12, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6794},"legs":[[],[],[]]}},{"id":6795,"L":6,"kind":"4","num":"V6.5479","seq":5479,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[2,9],[5,9],[2,10],[4,10],[7,10],[1,11],[8,11],[9,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{epw} L^{fmu} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-9, 8-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6795},"legs":[[],[],[]]}},{"id":6796,"L":6,"kind":"4","num":"V6.5480","seq":5480,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,7],[5,8],[6,8],[3,9],[8,9],[2,10],[7,10],[1,11],[5,11],[10,11],[0,12],[7,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ieg} L^{mnp} L^{mqr} L^{qst} L^{nru} L^{huv} L^{fsw} L^{dpw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-9, 6-12, 7-8, 7-9, 8-11, 8-13, 9-10, 10-13, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6814},"legs":[[],[],[]]}},{"id":6815,"L":6,"kind":"4","num":"V6.5499","seq":5499,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[7,8],[4,9],[6,9],[7,9],[2,10],[5,10],[8,10],[1,11],[3,11],[6,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{muw} L^{nsv} L^{erw} L^{dgt} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-7, 6-8, 6-11, 7-10, 7-12, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6815},"legs":[[],[],[]]}},{"id":6816,"L":6,"kind":"4","num":"V6.5500","seq":5500,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[6,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[3,11],[7,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{psv} L^{mtw} L^{nqu} L^{egw} L^{dhv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-8, 6-10, 6-13, 7-8, 7-9, 7-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6816},"legs":[[],[],[]]}},{"id":6817,"L":6,"kind":"4","num":"V6.5501","seq":5501,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[7,8],[2,9],[4,9],[5,9],[2,10],[3,10],[4,10],[1,11],[7,11],[0,12],[6,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{gqu} L^{emr} L^{fhn} L^{dvw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-10, 5-11, 6-7, 6-9, 6-10, 7-8, 7-13, 8-9, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6817},"legs":[[],[],[]]}},{"id":6818,"L":6,"kind":"4","num":"V6.5502","seq":5502,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[6,8],[7,8],[4,9],[7,9],[2,10],[5,10],[6,10],[1,11],[3,11],[9,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{msu} L^{nvw} L^{ert} L^{dgw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-7, 6-8, 6-11, 7-9, 7-11, 8-9, 8-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6818},"legs":[[],[],[]]}},{"id":6819,"L":6,"kind":"4","num":"V6.5503","seq":5503,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[6,10],[1,11],[5,11],[8,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1074*n**14 - 1284*n**13 + 640*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{muw} L^{nsv} L^{egt} L^{drw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-10, 7-11, 8-9, 8-10, 9-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6820},"legs":[[],[],[]]}},{"id":6821,"L":6,"kind":"4","num":"V6.5505","seq":5505,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[4,8],[2,9],[5,9],[7,9],[1,10],[7,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2212*n**13 + 1380*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{enw} L^{fru} L^{cvw} L^{apt} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6821},"legs":[[],[],[]]}},{"id":6822,"L":6,"kind":"4","num":"V6.5506","seq":5506,"edges":[[3,4],[4,6],[5,6],[6,7],[2,8],[3,8],[2,9],[5,9],[7,9],[1,10],[3,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2115*n**13 + 1269*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{tuv} L^{ehw} L^{fru} L^{cmv} L^{aps} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-12, 6-7, 6-10, 6-12, 7-8, 8-10, 8-11, 9-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6826},"legs":[[],[],[]]}},{"id":6827,"L":6,"kind":"4","num":"V6.5511","seq":5511,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[6,8],[4,9],[5,9],[6,9],[2,10],[5,10],[8,10],[1,11],[3,11],[7,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{psv} L^{mtw} L^{nqu} L^{erw} L^{dgv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-8, 6-10, 6-11, 7-8, 7-9, 7-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6827},"legs":[[],[],[]]}},{"id":6828,"L":6,"kind":"4","num":"V6.5512","seq":5512,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[5,8],[4,9],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[3,11],[7,11],[0,12],[4,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{eqw} L^{mtw} L^{fgr} L^{dhu} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-11, 4-12, 5-10, 5-13, 6-7, 6-9, 6-11, 7-8, 7-10, 8-12, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6829},"legs":[[],[],[]]}},{"id":6830,"L":6,"kind":"4","num":"V6.5514","seq":5514,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[7,8],[4,9],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[4,11],[5,11],[0,12],[2,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{guw} L^{mtw} L^{ehq} L^{dnr} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-11, 5-10, 5-12, 6-7, 6-11, 6-12, 7-8, 7-10, 8-9, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6830},"legs":[[],[],[]]}},{"id":6831,"L":6,"kind":"4","num":"V6.5515","seq":5515,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[3,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{stu} L^{hsv} L^{avw} L^{bqt} L^{epu} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-7, 6-12, 7-11, 7-13, 8-9, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6832},"legs":[[],[],[]]}},{"id":6833,"L":6,"kind":"4","num":"V6.5517","seq":5517,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[2,9],[5,9],[7,9],[2,10],[4,10],[1,11],[8,11],[10,11],[0,12],[3,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{epu} L^{fmw} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-9, 8-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6833},"legs":[[],[],[]]}},{"id":6834,"L":6,"kind":"4","num":"V6.5518","seq":5518,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[7,8],[3,9],[5,9],[8,9],[2,10],[4,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{muw} L^{hqw} L^{ens} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-12, 7-11, 7-12, 8-9, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6837},"legs":[[],[],[]]}},{"id":6838,"L":6,"kind":"4","num":"V6.5522","seq":5522,"edges":[[0,1],[0,1],[5,6],[4,7],[5,7],[6,7],[3,8],[6,8],[3,9],[2,10],[4,10],[9,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{mqs} L^{gtu} L^{hvw} L^{env} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6852},"legs":[[],[],[]]}},{"id":6853,"L":6,"kind":"4","num":"V6.5537","seq":5537,"edges":[[0,2],[0,2],[1,3],[1,3],[5,7],[6,7],[4,8],[5,8],[6,8],[7,9],[2,10],[9,10],[3,11],[9,11],[10,11],[0,12],[1,12],[4,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{krs} L^{prt} L^{mqs} L^{tuv} L^{guw} L^{hvw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-11, 4-12, 5-9, 5-13, 6-8, 6-9, 7-8, 7-9, 8-10, 10-11, 10-12, 11-12; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6890},"legs":[[],[],[]]}},{"id":6891,"L":6,"kind":"4","num":"V6.5575","seq":5575,"edges":[[3,4],[3,5],[4,6],[5,6],[6,7],[2,8],[4,8],[5,8],[2,9],[1,10],[7,10],[9,10],[0,11],[7,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{stu} L^{epr} L^{fvw} L^{ctv} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-7, 5-9, 6-7, 6-9, 7-8, 8-11, 8-12, 10-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6893},"legs":[[],[],[]]}},{"id":6894,"L":6,"kind":"4","num":"V6.5578","seq":5578,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[5,8],[6,8],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[9,11],[0,12],[4,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{eqt} L^{muw} L^{fgr} L^{dhw} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-11, 4-12, 5-10, 5-13, 6-7, 6-9, 6-11, 7-8, 7-9, 8-10, 8-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6908},"legs":[[],[],[]]}},{"id":6909,"L":6,"kind":"4","num":"V6.5593","seq":5593,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[5,7],[3,8],[6,9],[8,9],[3,10],[7,10],[8,10],[2,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{mpt} L^{guv} L^{ruw} L^{htv} L^{esw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-9, 4-11, 5-8, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6909},"legs":[[],[],[]]}},{"id":6910,"L":6,"kind":"4","num":"V6.5594","seq":5594,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[8,9],[3,10],[5,10],[6,10],[1,11],[7,11],[9,11],[0,12],[2,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{muw} L^{hqs} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-11, 7-8, 7-11, 8-12, 9-10, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6910},"legs":[[],[],[]]}},{"id":6911,"L":6,"kind":"4","num":"V6.5595","seq":5595,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[6,8],[2,9],[3,9],[8,9],[0,10],[3,10],[7,10],[1,11],[3,11],[7,11],[0,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{ctw} L^{fgw} L^{ahu} L^{dmv} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6912},"legs":[[],[],[]]}},{"id":6913,"L":6,"kind":"4","num":"V6.5597","seq":5597,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[6,8],[2,9],[5,9],[8,9],[3,10],[4,10],[7,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1132*n**14 - 1393*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{mtw} L^{eqw} L^{gnu} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-10, 6-12, 7-8, 7-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6913},"legs":[[],[],[]]}},{"id":6914,"L":6,"kind":"4","num":"V6.5598","seq":5598,"edges":[[0,1],[0,1],[3,7],[6,7],[3,8],[5,8],[2,9],[6,9],[8,9],[2,10],[5,10],[7,10],[0,11],[4,11],[6,11],[1,12],[4,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{gsv} L^{hpw} L^{etw} L^{fqv} L^{cmu} L^{dnr}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-8, 4-9, 5-12, 5-13, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6914},"legs":[[],[],[]]}},{"id":6915,"L":6,"kind":"4","num":"V6.5599","seq":5599,"edges":[[0,1],[0,1],[6,7],[3,8],[5,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[5,10],[1,11],[4,11],[7,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{svw} L^{gpv} L^{mqt} L^{ehr} L^{dnw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-11, 5-10, 5-12, 6-9, 6-10, 6-11, 7-8, 7-10, 7-13, 8-9, 8-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6915},"legs":[[],[],[]]}},{"id":6916,"L":6,"kind":"4","num":"V6.5600","seq":5600,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[6,8],[3,9],[5,9],[7,9],[2,10],[4,10],[5,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{gtw} L^{hpv} L^{enq} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-10, 6-11, 6-13, 7-8, 7-9, 7-12, 8-10, 9-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6927},"legs":[[],[],[]]}},{"id":6928,"L":6,"kind":"4","num":"V6.5612","seq":5612,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[7,8],[2,9],[5,9],[6,9],[3,10],[4,10],[5,10],[1,11],[6,11],[8,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{psv} L^{mvw} L^{eqt} L^{gnr} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-8, 6-10, 6-11, 7-8, 7-10, 7-12, 8-9, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6928},"legs":[[],[],[]]}},{"id":6929,"L":6,"kind":"4","num":"V6.5613","seq":5613,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[7,8],[3,9],[7,9],[2,10],[3,10],[4,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1074*n**14 - 1284*n**13 + 640*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{mqu} L^{gvw} L^{ehn} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9, 8-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6929},"legs":[[],[],[]]}},{"id":6930,"L":6,"kind":"4","num":"V6.5614","seq":5614,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[5,8],[2,9],[5,9],[6,9],[3,10],[4,10],[6,10],[1,11],[7,11],[8,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1136*n**14 - 1412*n**13 + 736*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{psv} L^{mqw} L^{ert} L^{gnu} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-8, 6-9, 6-10, 7-8, 7-10, 7-11, 8-12, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6930},"legs":[[],[],[]]}},{"id":6931,"L":6,"kind":"4","num":"V6.5615","seq":5615,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[7,8],[3,9],[4,9],[5,9],[3,10],[4,10],[7,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1074*n**14 - 1284*n**13 + 640*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{euw} L^{gmq} L^{hnv} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-10, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 8-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6931},"legs":[[],[],[]]}},{"id":6932,"L":6,"kind":"4","num":"V6.5616","seq":5616,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[7,8],[2,9],[5,9],[3,10],[4,10],[7,10],[1,11],[6,11],[9,11],[0,12],[2,12],[3,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 491*n**15 + 1104*n**14 - 1328*n**13 + 664*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{mqu} L^{erw} L^{gnv} L^{dtw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-9, 6-10, 7-8, 7-12, 8-9, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6932},"legs":[[],[],[]]}},{"id":6933,"L":6,"kind":"4","num":"V6.5617","seq":5617,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[6,8],[5,9],[7,9],[8,9],[2,10],[3,10],[5,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{ntw} L^{pvw} L^{egq} L^{aru} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-10, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6933},"legs":[[],[],[]]}},{"id":6934,"L":6,"kind":"4","num":"V6.5618","seq":5618,"edges":[[1,2],[3,4],[4,6],[4,7],[3,8],[5,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[7,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{nuv} L^{gpw} L^{aqw} L^{bsu} L^{etv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-9, 6-10, 6-13, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6935},"legs":[[],[],[]]}},{"id":6936,"L":6,"kind":"4","num":"V6.5620","seq":5620,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[4,8],[1,9],[5,9],[7,9],[0,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehp} L^{cru} L^{avw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6938},"legs":[[],[],[]]}},{"id":6939,"L":6,"kind":"4","num":"V6.5623","seq":5623,"edges":[[0,1],[0,1],[3,6],[3,7],[6,7],[4,8],[5,8],[2,9],[5,9],[4,10],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{gst} L^{hsu} L^{mpv} L^{eqw} L^{nrw} L^{duv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-8, 5-9, 5-11, 6-9, 6-10, 6-11, 7-8, 7-13, 8-12, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6946},"legs":[[],[],[]]}},{"id":6947,"L":6,"kind":"4","num":"V6.5631","seq":5631,"edges":[[3,5],[4,5],[3,6],[4,6],[0,7],[2,8],[7,8],[1,9],[7,9],[2,10],[6,10],[8,10],[1,11],[5,11],[9,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{atu} L^{etv} L^{cuw} L^{fsv} L^{drw} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-12, 7-11, 8-9, 8-10, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6947},"legs":[[],[],[]]}},{"id":6948,"L":6,"kind":"4","num":"V6.5632","seq":5632,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[3,9],[0,10],[4,10],[9,10],[2,11],[5,11],[8,11],[1,12],[3,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{ahw} L^{bqw} L^{fsv} L^{dmu}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-7, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6949},"legs":[[],[],[]]}},{"id":6950,"L":6,"kind":"4","num":"V6.5634","seq":5634,"edges":[[1,2],[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[6,11],[1,12],[3,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{mqu} L^{gnv} L^{asu} L^{brv} L^{etw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-11, 7-10, 7-12, 8-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6950},"legs":[[],[],[]]}},{"id":6951,"L":6,"kind":"4","num":"V6.5635","seq":5635,"edges":[[1,2],[3,4],[4,6],[5,6],[4,7],[3,8],[5,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[7,11],[1,12],[3,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{ntu} L^{gqv} L^{atv} L^{brs} L^{euw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-9, 6-11, 7-11, 8-10, 8-12, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6951},"legs":[[],[],[]]}},{"id":6952,"L":6,"kind":"4","num":"V6.5636","seq":5636,"edges":[[1,2],[3,4],[3,5],[4,5],[5,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[1,12],[6,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{pqt} L^{huv} L^{atu} L^{brv} L^{enw} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-12, 6-8, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6952},"legs":[[],[],[]]}},{"id":6953,"L":6,"kind":"4","num":"V6.5637","seq":5637,"edges":[[0,1],[0,1],[4,6],[4,7],[6,7],[3,8],[5,8],[2,9],[5,9],[2,10],[3,10],[5,10],[1,11],[7,11],[9,11],[0,12],[6,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mst} L^{nsu} L^{gpv} L^{eqw} L^{fhr} L^{duw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-9, 6-10, 6-11, 7-8, 7-13, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6953},"legs":[[],[],[]]}},{"id":6954,"L":6,"kind":"4","num":"V6.5638","seq":5638,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[3,8],[3,9],[7,9],[8,9],[4,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{ptu} L^{gvw} L^{htv} L^{mrw} L^{esu} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-9, 4-10, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6954},"legs":[[],[],[]]}},{"id":6955,"L":6,"kind":"4","num":"V6.5639","seq":5639,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[2,9],[8,9],[2,10],[4,10],[8,10],[1,11],[7,11],[9,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{euw} L^{fmv} L^{dtw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6955},"legs":[[],[],[]]}},{"id":6956,"L":6,"kind":"4","num":"V6.5640","seq":5640,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[7,8],[4,9],[6,9],[8,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{etv} L^{mrv} L^{fhw} L^{duw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-13, 7-10, 7-13, 8-9, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6956},"legs":[[],[],[]]}},{"id":6957,"L":6,"kind":"4","num":"V6.5641","seq":5641,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[3,9],[6,9],[7,9],[2,10],[5,10],[6,10],[1,11],[7,11],[8,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nqw} L^{gsu} L^{ert} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-10, 7-11, 8-10, 8-12, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6958},"legs":[[],[],[]]}},{"id":6959,"L":6,"kind":"4","num":"V6.5643","seq":5643,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[6,9],[8,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{msu} L^{fhw} L^{dtw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-13, 7-8, 7-10, 8-12, 9-10, 9-13, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6961},"legs":[[],[],[]]}},{"id":6962,"L":6,"kind":"4","num":"V6.5646","seq":5646,"edges":[[1,2],[3,4],[3,5],[4,6],[6,7],[5,8],[0,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{rtu} L^{pvw} L^{atv} L^{buw} L^{ehn} L^{dqs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-12, 6-9, 6-13, 7-8, 7-13, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6963},"legs":[[],[],[]]}},{"id":6964,"L":6,"kind":"4","num":"V6.5648","seq":5648,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[2,9],[4,9],[7,9],[3,10],[4,10],[7,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1074*n**14 - 1284*n**13 + 640*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{gqw} L^{emu} L^{hnv} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-10, 8-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6965},"legs":[[],[],[]]}},{"id":6966,"L":6,"kind":"4","num":"V6.5650","seq":5650,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[6,8],[3,9],[4,9],[5,9],[2,10],[3,10],[7,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{mtw} L^{gnq} L^{ehu} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-10, 6-7, 6-10, 6-13, 7-8, 7-9, 8-11, 8-12, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6966},"legs":[[],[],[]]}},{"id":6967,"L":6,"kind":"4","num":"V6.5651","seq":5651,"edges":[[0,1],[0,1],[5,6],[3,7],[2,8],[7,8],[4,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{euw} L^{mqw} L^{hns} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-10, 6-12, 7-11, 7-12, 8-9, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6967},"legs":[[],[],[]]}},{"id":6968,"L":6,"kind":"4","num":"V6.5652","seq":5652,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[1,8],[2,9],[8,9],[0,10],[7,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{cuv} L^{euw} L^{atw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-7, 5-8, 6-7, 6-8, 7-12, 8-11, 9-10, 9-12, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6989},"legs":[[],[],[]]}},{"id":6990,"L":6,"kind":"4","num":"V6.5674","seq":5674,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[1,11],[5,11],[8,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nsw} L^{egq} L^{fhu} L^{drw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-10, 6-12, 7-9, 7-13, 8-11, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6990},"legs":[[],[],[]]}},{"id":6991,"L":6,"kind":"4","num":"V6.5675","seq":5675,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[5,8],[3,9],[8,9],[2,10],[6,10],[7,10],[1,11],[4,11],[9,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{mrv} L^{gvw} L^{etu} L^{dnw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-9, 5-12, 6-7, 6-8, 6-9, 7-8, 7-11, 8-11, 9-10, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6992},"legs":[[],[],[]]}},{"id":6993,"L":6,"kind":"4","num":"V6.5677","seq":5677,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[5,8],[7,8],[3,9],[5,9],[2,10],[4,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{mqu} L^{hrw} L^{ens} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-9, 6-10, 7-11, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":6993},"legs":[[],[],[]]}},{"id":6994,"L":6,"kind":"4","num":"V6.5678","seq":5678,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[5,8],[7,8],[3,9],[2,10],[4,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{mqu} L^{hvw} L^{env} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7004},"legs":[[],[],[]]}},{"id":7005,"L":6,"kind":"4","num":"V6.5689","seq":5689,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{nqw} L^{ehv} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7006},"legs":[[],[],[]]}},{"id":7007,"L":6,"kind":"4","num":"V6.5691","seq":5691,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[3,9],[5,9],[8,9],[2,10],[4,10],[5,10],[1,11],[6,11],[7,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{hqw} L^{enr} L^{dtu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-11, 7-9, 7-12, 8-12, 8-13, 9-10; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7022},"legs":[[],[],[]]}},{"id":7023,"L":6,"kind":"4","num":"V6.5707","seq":5707,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{ntu} L^{hqv} L^{avw} L^{brt} L^{epu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-12, 7-9, 7-11, 7-13, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7023},"legs":[[],[],[]]}},{"id":7024,"L":6,"kind":"4","num":"V6.5708","seq":5708,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[7,8],[3,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{esu} L^{muv} L^{gvw} L^{hnt} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7024},"legs":[[],[],[]]}},{"id":7025,"L":6,"kind":"4","num":"V6.5709","seq":5709,"edges":[[1,2],[3,4],[5,6],[5,7],[6,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[8,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{quv} L^{suw} L^{mtv} L^{egw} L^{anr} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-10, 5-12, 6-7, 6-8, 6-12, 7-9, 7-10, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7025},"legs":[[],[],[]]}},{"id":7026,"L":6,"kind":"4","num":"V6.5710","seq":5710,"edges":[[0,1],[0,1],[5,6],[4,7],[5,7],[2,8],[6,8],[3,9],[7,9],[2,10],[3,10],[4,10],[1,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{mqu} L^{esv} L^{guw} L^{fhn} L^{dvw} L^{crt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-11, 5-8, 5-11, 6-7, 6-8, 6-13, 7-9, 7-13, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7026},"legs":[[],[],[]]}},{"id":7027,"L":6,"kind":"4","num":"V6.5711","seq":5711,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[3,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{esu} L^{mvw} L^{gqv} L^{hnt} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7027},"legs":[[],[],[]]}},{"id":7028,"L":6,"kind":"4","num":"V6.5712","seq":5712,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[7,8],[3,9],[5,9],[3,10],[4,10],[6,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{esu} L^{muv} L^{gqw} L^{hnt} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-9, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7028},"legs":[[],[],[]]}},{"id":7029,"L":6,"kind":"4","num":"V6.5713","seq":5713,"edges":[[0,1],[0,1],[5,6],[5,7],[3,8],[7,8],[2,9],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[4,11],[7,11],[0,12],[4,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{guw} L^{esw} L^{fhr} L^{dmv} L^{cnt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-12, 5-13, 6-7, 6-8, 6-11, 7-10, 7-13, 8-9, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7029},"legs":[[],[],[]]}},{"id":7030,"L":6,"kind":"4","num":"V6.5714","seq":5714,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[7,8],[2,9],[3,9],[7,9],[3,10],[4,10],[6,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{muw} L^{egv} L^{hnt} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7030},"legs":[[],[],[]]}},{"id":7031,"L":6,"kind":"4","num":"V6.5715","seq":5715,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[2,9],[3,9],[7,9],[3,10],[4,10],[6,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{mqw} L^{egu} L^{hnt} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-12, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7031},"legs":[[],[],[]]}},{"id":7032,"L":6,"kind":"4","num":"V6.5716","seq":5716,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[7,8],[2,9],[5,9],[6,9],[3,10],[4,10],[5,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{muw} L^{eqs} L^{hnr} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-10, 6-11, 7-10, 7-12, 8-9, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7032},"legs":[[],[],[]]}},{"id":7033,"L":6,"kind":"4","num":"V6.5717","seq":5717,"edges":[[0,1],[0,1],[5,6],[5,7],[3,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[4,11],[7,11],[0,12],[4,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{guw} L^{ers} L^{fhw} L^{dmv} L^{cnt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-12, 5-13, 6-7, 6-8, 6-10, 7-10, 7-13, 8-9, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7033},"legs":[[],[],[]]}},{"id":7034,"L":6,"kind":"4","num":"V6.5718","seq":5718,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[2,9],[4,9],[7,9],[3,10],[4,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{gqw} L^{emu} L^{hnw} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7034},"legs":[[],[],[]]}},{"id":7035,"L":6,"kind":"4","num":"V6.5719","seq":5719,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[7,8],[2,9],[3,9],[7,9],[3,10],[4,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{muw} L^{egv} L^{hnw} L^{dqt} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-12, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7035},"legs":[[],[],[]]}},{"id":7036,"L":6,"kind":"4","num":"V6.5720","seq":5720,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[6,7],[4,8],[2,9],[8,9],[3,10],[4,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gqs} L^{muv} L^{euw} L^{hnv} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7036},"legs":[[],[],[]]}},{"id":7037,"L":6,"kind":"4","num":"V6.5721","seq":5721,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[7,8],[2,9],[4,9],[6,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{guw} L^{ens} L^{fhw} L^{dqt} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-12, 6-13, 7-10, 7-12, 8-9, 8-13, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7037},"legs":[[],[],[]]}},{"id":7038,"L":6,"kind":"4","num":"V6.5722","seq":5722,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[2,8],[7,8],[4,9],[8,9],[3,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{euv} L^{mvw} L^{hnw} L^{dqt} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-12, 8-9, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7038},"legs":[[],[],[]]}},{"id":7039,"L":6,"kind":"4","num":"V6.5723","seq":5723,"edges":[[0,1],[0,1],[5,7],[6,7],[3,8],[6,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[4,11],[7,11],[0,12],[4,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{psv} L^{gtw} L^{equ} L^{fhw} L^{dmv} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-12, 5-13, 6-8, 6-10, 6-13, 7-8, 7-9, 7-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7039},"legs":[[],[],[]]}},{"id":7040,"L":6,"kind":"4","num":"V6.5724","seq":5724,"edges":[[3,4],[3,5],[4,6],[5,7],[6,7],[1,8],[4,8],[5,8],[0,9],[2,10],[7,10],[9,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1498*n**14 - 2052*n**13 + 1206*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{qsu} L^{cpr} L^{avw} L^{euv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-9, 7-8, 7-12, 8-11, 10-11, 10-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7041},"legs":[[],[],[]]}},{"id":7042,"L":6,"kind":"4","num":"V6.5726","seq":5726,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[2,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1132*n**14 - 1393*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{evw} L^{hnt} L^{drw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-8, 6-12, 7-9, 7-11, 8-13, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7042},"legs":[[],[],[]]}},{"id":7043,"L":6,"kind":"4","num":"V6.5727","seq":5727,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[7,8],[4,9],[5,9],[6,9],[2,10],[5,10],[1,11],[7,11],[10,11],[0,12],[3,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{etv} L^{mps} L^{fqw} L^{duw} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-10, 6-11, 7-8, 7-10, 8-9, 8-12, 9-13, 11-12; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7060},"legs":[[],[],[]]}},{"id":7061,"L":6,"kind":"4","num":"V6.5745","seq":5745,"edges":[[1,2],[1,2],[0,3],[0,3],[4,6],[4,8],[5,8],[7,8],[7,9],[3,10],[6,10],[9,10],[2,11],[5,11],[9,11],[0,12],[1,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{kmr} L^{stu} L^{nps} L^{tvw} L^{hrv} L^{gqw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-7, 5-9, 6-9, 6-12, 7-11, 8-9, 8-10, 8-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7061},"legs":[[],[],[]]}},{"id":7062,"L":6,"kind":"4","num":"V6.5746","seq":5746,"edges":[[1,2],[1,2],[0,3],[0,3],[5,8],[7,8],[4,9],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[4,11],[6,11],[0,12],[1,12],[7,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kpq} L^{jrs} L^{tuv} L^{ptw} L^{muw} L^{hqr} L^{gns} L^{cfv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-10, 5-12, 6-9, 6-11, 7-11, 7-12, 8-9, 8-10, 8-13, 9-10; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7062},"legs":[[],[],[]]}},{"id":7063,"L":6,"kind":"4","num":"V6.5747","seq":5747,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[7,8],[4,9],[5,9],[7,9],[4,10],[6,10],[8,10],[2,11],[5,11],[8,11],[0,12],[1,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jhr} L^{stu} L^{svw} L^{mpt} L^{nrv} L^{gqw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-10, 5-11, 6-10, 6-12, 7-11, 8-9, 8-10, 8-13, 9-11, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7063},"legs":[[],[],[]]}},{"id":7064,"L":6,"kind":"4","num":"V6.5748","seq":5748,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[7,8],[5,9],[7,9],[8,9],[4,10],[6,10],[8,10],[2,11],[4,11],[5,11],[0,12],[1,12],[7,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{jpq} L^{ihr} L^{stu} L^{svw} L^{ptv} L^{mrw} L^{gnq} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-11, 5-12, 6-10, 6-12, 7-11, 8-9, 8-10, 8-13, 9-10, 9-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7064},"legs":[[],[],[]]}},{"id":7065,"L":6,"kind":"4","num":"V6.5749","seq":5749,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[6,8],[3,9],[7,9],[2,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nqs} L^{guw} L^{erw} L^{dtv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-9, 7-12, 8-10, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7065},"legs":[[],[],[]]}},{"id":7066,"L":6,"kind":"4","num":"V6.5750","seq":5750,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[6,8],[2,9],[3,9],[2,10],[3,10],[7,10],[1,11],[6,11],[9,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nqs} L^{egw} L^{fhu} L^{dtw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-13, 7-9, 7-12, 8-11, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7066},"legs":[[],[],[]]}},{"id":7067,"L":6,"kind":"4","num":"V6.5751","seq":5751,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[2,8],[6,8],[3,9],[5,9],[3,10],[4,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{etv} L^{gqw} L^{hnv} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7067},"legs":[[],[],[]]}},{"id":7068,"L":6,"kind":"4","num":"V6.5752","seq":5752,"edges":[[1,2],[3,4],[4,6],[4,7],[5,7],[3,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[8,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1478*n**14 - 2037*n**13 + 1206*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{npu} L^{gvw} L^{aqv} L^{bsu} L^{etw} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-10, 6-13, 7-11, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7068},"legs":[[],[],[]]}},{"id":7069,"L":6,"kind":"4","num":"V6.5753","seq":5753,"edges":[[1,2],[3,4],[4,5],[4,6],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[7,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{nrs} L^{ptu} L^{gvw} L^{atv} L^{brw} L^{ehu} L^{dqs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-7, 6-8, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7069},"legs":[[],[],[]]}},{"id":7070,"L":6,"kind":"4","num":"V6.5754","seq":5754,"edges":[[1,2],[3,5],[5,6],[4,7],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{qst} L^{mru} L^{gnv} L^{avw} L^{bsu} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-8, 5-9, 5-12, 6-7, 6-8, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7077},"legs":[[],[],[]]}},{"id":7078,"L":6,"kind":"4","num":"V6.5762","seq":5762,"edges":[[4,6],[5,6],[0,7],[2,8],[5,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{esv} L^{cpw} L^{bgu} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-11, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7079},"legs":[[],[],[]]}},{"id":7080,"L":6,"kind":"4","num":"V6.5764","seq":5764,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[5,8],[6,8],[4,9],[2,10],[3,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{mrs} L^{nvw} L^{ehv} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-9, 7-9, 7-12, 8-13, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7080},"legs":[[],[],[]]}},{"id":7081,"L":6,"kind":"4","num":"V6.5765","seq":5765,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[1,11],[5,11],[10,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{hqt} L^{enw} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-10, 8-9, 8-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7081},"legs":[[],[],[]]}},{"id":7082,"L":6,"kind":"4","num":"V6.5766","seq":5766,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[6,11],[0,12],[2,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{mqu} L^{hrs} L^{env} L^{dtw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-9, 6-10, 7-10, 7-12, 8-9, 8-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7082},"legs":[[],[],[]]}},{"id":7083,"L":6,"kind":"4","num":"V6.5767","seq":5767,"edges":[[0,1],[0,1],[4,6],[2,7],[6,7],[4,8],[5,8],[3,9],[5,9],[2,10],[3,10],[6,10],[1,11],[7,11],[9,11],[0,12],[5,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{mst} L^{esu} L^{npv} L^{gqw} L^{fht} L^{duw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-11, 5-7, 5-9, 6-9, 6-10, 6-13, 7-8, 7-11, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7083},"legs":[[],[],[]]}},{"id":7084,"L":6,"kind":"4","num":"V6.5768","seq":5768,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[2,9],[6,9],[7,9],[2,10],[5,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chw} L^{esu} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-10, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7084},"legs":[[],[],[]]}},{"id":7085,"L":6,"kind":"4","num":"V6.5769","seq":5769,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[7,8],[6,9],[7,9],[8,9],[3,10],[5,10],[8,10],[2,11],[6,11],[7,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{nqr} L^{stu} L^{svw} L^{qtv} L^{gpw} L^{eru} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-7, 6-11, 7-10, 7-12, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7085},"legs":[[],[],[]]}},{"id":7086,"L":6,"kind":"4","num":"V6.5770","seq":5770,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[3,8],[4,9],[3,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{prt} L^{egu} L^{mvw} L^{htv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-11, 5-10, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7086},"legs":[[],[],[]]}},{"id":7087,"L":6,"kind":"4","num":"V6.5771","seq":5771,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[5,7],[2,8],[3,8],[6,9],[8,9],[6,10],[9,10],[3,11],[7,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{mpt} L^{egu} L^{ruv} L^{svw} L^{htw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-12, 5-8, 6-7, 6-8, 6-13, 7-10, 7-11, 8-12, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7087},"legs":[[],[],[]]}},{"id":7088,"L":6,"kind":"4","num":"V6.5772","seq":5772,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[4,8],[1,9],[7,9],[0,10],[7,10],[8,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{epv} L^{ctw} L^{auv} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7089},"legs":[[],[],[]]}},{"id":7090,"L":6,"kind":"4","num":"V6.5774","seq":5774,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[7,8],[2,9],[4,9],[1,10],[5,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahu} L^{epw} L^{crw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7096},"legs":[[],[],[]]}},{"id":7097,"L":6,"kind":"4","num":"V6.5781","seq":5781,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[6,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[7,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nqs} L^{egr} L^{fhu} L^{dtw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-10, 7-9, 7-12, 8-11, 8-13, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7098},"legs":[[],[],[]]}},{"id":7099,"L":6,"kind":"4","num":"V6.5783","seq":5783,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[6,8],[3,9],[2,10],[4,10],[9,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gqt} L^{hvw} L^{env} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-9, 6-13, 7-8, 7-9, 8-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7099},"legs":[[],[],[]]}},{"id":7100,"L":6,"kind":"4","num":"V6.5784","seq":5784,"edges":[[1,2],[3,4],[3,6],[5,6],[4,7],[5,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{mqt} L^{nuv} L^{auw} L^{bst} L^{erv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-8, 5-9, 6-7, 6-8, 6-12, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7100},"legs":[[],[],[]]}},{"id":7101,"L":6,"kind":"4","num":"V6.5785","seq":5785,"edges":[[1,2],[3,4],[3,5],[4,6],[3,7],[4,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[7,11],[8,11],[1,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{htu} L^{nvw} L^{apr} L^{btv} L^{euw} L^{dqs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-10, 6-13, 7-10, 7-13, 8-11, 8-12, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7101},"legs":[[],[],[]]}},{"id":7102,"L":6,"kind":"4","num":"V6.5786","seq":5786,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[6,7],[4,8],[3,9],[8,9],[2,10],[4,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gqs} L^{muv} L^{huw} L^{enw} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7102},"legs":[[],[],[]]}},{"id":7103,"L":6,"kind":"4","num":"V6.5787","seq":5787,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[5,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{muw} L^{hqs} L^{enr} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-11, 7-10, 7-12, 8-9, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7103},"legs":[[],[],[]]}},{"id":7104,"L":6,"kind":"4","num":"V6.5788","seq":5788,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[6,8],[3,9],[7,9],[2,10],[5,10],[7,10],[1,11],[6,11],[9,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nqs} L^{guw} L^{erv} L^{dtw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-9, 7-12, 8-10, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7104},"legs":[[],[],[]]}},{"id":7105,"L":6,"kind":"4","num":"V6.5789","seq":5789,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[2,8],[7,8],[4,9],[5,9],[3,10],[5,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gst} L^{msu} L^{euv} L^{npw} L^{hqw} L^{drv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-11, 5-8, 5-10, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7105},"legs":[[],[],[]]}},{"id":7106,"L":6,"kind":"4","num":"V6.5790","seq":5790,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[2,8],[7,8],[4,9],[5,9],[8,9],[3,10],[5,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{gst} L^{msu} L^{euv} L^{npv} L^{hqw} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-11, 5-8, 5-10, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7106},"legs":[[],[],[]]}},{"id":7107,"L":6,"kind":"4","num":"V6.5791","seq":5791,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[3,8],[5,8],[4,9],[7,9],[2,10],[6,10],[7,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{hpv} L^{mtw} L^{esu} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7107},"legs":[[],[],[]]}},{"id":7108,"L":6,"kind":"4","num":"V6.5792","seq":5792,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{rst} L^{quv} L^{auw} L^{bsv} L^{ent} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-8, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7108},"legs":[[],[],[]]}},{"id":7109,"L":6,"kind":"4","num":"V6.5793","seq":5793,"edges":[[4,6],[5,6],[0,7],[2,8],[3,8],[7,8],[2,9],[4,9],[7,9],[0,10],[4,10],[6,10],[1,11],[3,11],[5,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{egv} L^{fpw} L^{bqu} L^{chs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-11, 2-12, 2-13, 3-9, 3-10, 4-9, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7109},"legs":[[],[],[]]}},{"id":7110,"L":6,"kind":"4","num":"V6.5794","seq":5794,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{qst} L^{ruv} L^{auw} L^{bsv} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-8, 7-9, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7110},"legs":[[],[],[]]}},{"id":7111,"L":6,"kind":"4","num":"V6.5795","seq":5795,"edges":[[0,1],[0,1],[3,4],[2,7],[5,7],[2,8],[6,8],[4,9],[5,9],[3,10],[6,10],[8,10],[1,11],[6,11],[7,11],[0,12],[5,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{enu} L^{frv} L^{mpw} L^{hsv} L^{dtu} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-8, 6-10, 6-13, 7-9, 7-11, 7-12, 8-12, 9-11, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7112},"legs":[[],[],[]]}},{"id":7113,"L":6,"kind":"4","num":"V6.5797","seq":5797,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[6,7],[2,8],[5,8],[3,9],[4,10],[6,10],[7,10],[1,11],[8,11],[9,11],[0,12],[5,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ert} L^{fpu} L^{hvw} L^{mst} L^{duv} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-7, 6-9, 6-13, 7-8, 7-11, 8-11, 9-12, 10-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7114},"legs":[[],[],[]]}},{"id":7115,"L":6,"kind":"4","num":"V6.5799","seq":5799,"edges":[[0,1],[0,1],[4,6],[2,7],[6,7],[3,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mst} L^{esu} L^{guv} L^{npw} L^{fht} L^{dqw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-9, 4-11, 5-7, 5-10, 6-10, 6-12, 6-13, 7-8, 7-11, 8-9, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7115},"legs":[[],[],[]]}},{"id":7116,"L":6,"kind":"4","num":"V6.5800","seq":5800,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[3,9],[8,9],[2,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{nqv} L^{gvw} L^{erw} L^{dtu} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-8, 7-12, 8-12, 9-10, 10-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7117},"legs":[[],[],[]]}},{"id":7118,"L":6,"kind":"4","num":"V6.5802","seq":5802,"edges":[[4,5],[3,6],[5,6],[0,7],[2,8],[3,8],[1,9],[4,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1569*n**14 - 2290*n**13 + 1470*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{ehw} L^{cpw} L^{ftu} L^{dsv} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-9, 4-13, 5-6, 5-10, 5-13, 6-7, 6-12, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7118},"legs":[[],[],[]]}},{"id":7119,"L":6,"kind":"4","num":"V6.5803","seq":5803,"edges":[[4,6],[5,6],[2,7],[0,8],[5,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[6,10],[1,11],[3,11],[5,11],[2,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1570*n**14 - 2300*n**13 + 1491*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{asv} L^{cpw} L^{bgu} L^{dht} L^{fmq}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-12, 3-8, 3-13, 4-11, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7120},"legs":[[],[],[]]}},{"id":7121,"L":6,"kind":"4","num":"V6.5805","seq":5805,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[3,8],[6,8],[4,9],[5,9],[2,10],[4,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{hsv} L^{mrw} L^{enw} L^{dtv} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-13, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7136},"legs":[[],[],[]]}},{"id":7137,"L":6,"kind":"4","num":"V6.5821","seq":5821,"edges":[[0,1],[0,1],[3,6],[3,7],[6,7],[4,8],[7,8],[2,9],[5,9],[4,10],[5,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{gst} L^{hsu} L^{muv} L^{epw} L^{nqw} L^{drv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-8, 5-9, 5-11, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7137},"legs":[[],[],[]]}},{"id":7138,"L":6,"kind":"4","num":"V6.5822","seq":5822,"edges":[[0,1],[0,1],[2,6],[4,7],[5,7],[4,8],[3,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[8,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{est} L^{mpu} L^{nvw} L^{gqv} L^{fhs} L^{dtw} L^{cru}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-10, 4-11, 5-8, 5-9, 6-8, 6-10, 6-13, 7-11, 7-12, 8-13, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7138},"legs":[[],[],[]]}},{"id":7139,"L":6,"kind":"4","num":"V6.5823","seq":5823,"edges":[[0,1],[0,1],[4,6],[2,7],[5,7],[6,7],[3,8],[5,8],[4,9],[5,9],[8,9],[2,10],[3,10],[1,11],[10,11],[0,12],[6,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{mst} L^{eps} L^{gqu} L^{nru} L^{fhv} L^{dvw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-9, 4-11, 5-7, 5-10, 6-8, 6-9, 6-10, 7-8, 7-13, 9-10, 11-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7139},"legs":[[],[],[]]}},{"id":7140,"L":6,"kind":"4","num":"V6.5824","seq":5824,"edges":[[1,2],[3,4],[5,6],[3,7],[5,7],[4,8],[5,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{gqu} L^{mrv} L^{asw} L^{buv} L^{ehn} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-12, 5-9, 5-12, 6-7, 6-8, 6-9, 7-10, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7140},"legs":[[],[],[]]}},{"id":7141,"L":6,"kind":"4","num":"V6.5825","seq":5825,"edges":[[3,5],[4,6],[5,6],[2,7],[0,8],[7,8],[1,9],[4,9],[7,9],[2,10],[6,10],[8,10],[1,11],[3,11],[4,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{auw} L^{cpv} L^{ftw} L^{dhq} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-6, 4-12, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7141},"legs":[[],[],[]]}},{"id":7142,"L":6,"kind":"4","num":"V6.5826","seq":5826,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[7,8],[4,9],[5,9],[3,10],[5,10],[6,10],[1,11],[6,11],[9,11],[0,12],[6,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{euv} L^{fnu} L^{mpw} L^{hqr} L^{dsw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-10, 6-11, 7-11, 7-12, 7-13, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7142},"legs":[[],[],[]]}},{"id":7143,"L":6,"kind":"4","num":"V6.5827","seq":5827,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[7,9],[3,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[2,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mtw} L^{hsu} L^{dqw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-12, 7-8, 7-11, 8-10, 8-11, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7143},"legs":[[],[],[]]}},{"id":7144,"L":6,"kind":"4","num":"V6.5828","seq":5828,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[7,8],[4,9],[6,9],[3,10],[6,10],[1,11],[5,11],[10,11],[0,12],[5,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fnu} L^{msv} L^{htw} L^{dpw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-12, 6-13, 7-8, 7-10, 7-11, 8-9, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7144},"legs":[[],[],[]]}},{"id":7145,"L":6,"kind":"4","num":"V6.5829","seq":5829,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[7,8],[4,9],[6,9],[7,9],[2,10],[8,10],[1,11],[5,11],[10,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{etv} L^{msu} L^{fvw} L^{dpw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-12, 6-13, 7-8, 7-10, 8-9, 8-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7145},"legs":[[],[],[]]}},{"id":7146,"L":6,"kind":"4","num":"V6.5830","seq":5830,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[3,8],[7,8],[2,9],[3,9],[1,10],[4,10],[9,10],[2,11],[3,11],[5,11],[1,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bgv} L^{ehw} L^{cpw} L^{fms} L^{dqt}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-9, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7148},"legs":[[],[],[]]}},{"id":7149,"L":6,"kind":"4","num":"V6.5833","seq":5833,"edges":[[1,2],[3,4],[3,5],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[6,11],[1,12],[3,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{rtu} L^{mqv} L^{avw} L^{btw} L^{ens} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-9, 7-8, 7-12, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7149},"legs":[[],[],[]]}},{"id":7150,"L":6,"kind":"4","num":"V6.5834","seq":5834,"edges":[[0,1],[0,1],[4,6],[2,7],[3,8],[5,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[7,11],[0,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mst} L^{euv} L^{gpw} L^{nqw} L^{fhs} L^{dtu} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-9, 4-11, 5-7, 5-10, 6-9, 6-10, 6-13, 7-11, 7-12, 8-12, 8-13, 9-10; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7155},"legs":[[],[],[]]}},{"id":7156,"L":6,"kind":"4","num":"V6.5840","seq":5840,"edges":[[0,2],[0,2],[1,3],[1,3],[5,8],[7,8],[4,9],[6,9],[7,9],[4,10],[5,10],[6,10],[2,11],[3,11],[8,11],[0,12],[1,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{krs} L^{tuv} L^{ptw} L^{mru} L^{nqs} L^{ghw} L^{cfv}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-12, 5-10, 5-11, 6-9, 6-11, 7-10, 7-11, 8-9, 8-10, 8-13, 9-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7159},"legs":[[],[],[]]}},{"id":7160,"L":6,"kind":"4","num":"V6.5844","seq":5844,"edges":[[0,1],[0,1],[2,3],[2,3],[5,7],[6,7],[4,8],[6,8],[1,9],[8,9],[0,10],[7,10],[3,11],[5,11],[10,11],[2,12],[4,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 833*n**14 - 920*n**13 + 420*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{krs} L^{prt} L^{msu} L^{duv} L^{ctw} L^{hqw} L^{gnv}","graph":"13 vertices; edges 1-2x2, 1-11, 2-10, 3-4x2, 3-13, 4-12, 5-9, 5-13, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-13, 11-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7175},"legs":[[],[],[]]}},{"id":7176,"L":6,"kind":"4","num":"V6.5860","seq":5860,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[7,8],[2,9],[3,9],[6,9],[2,10],[3,10],[5,10],[0,11],[6,11],[1,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{npv} L^{egt} L^{fhq} L^{cuw} L^{drw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-9, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7194},"legs":[[],[],[]]}},{"id":7195,"L":6,"kind":"4","num":"V6.5879","seq":5879,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[5,7],[6,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{qrs} L^{tuv} L^{atw} L^{bsu} L^{env} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-8, 7-8, 8-11, 9-10, 9-11, 9-12, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7212},"legs":[[],[],[]]}},{"id":7213,"L":6,"kind":"4","num":"V6.5897","seq":5897,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[2,9],[3,9],[6,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{nqv} L^{egt} L^{fhw} L^{drw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-12, 7-8, 7-10, 8-13, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7213},"legs":[[],[],[]]}},{"id":7214,"L":6,"kind":"4","num":"V6.5898","seq":5898,"edges":[[0,1],[0,1],[3,7],[5,7],[4,8],[5,8],[6,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{gpv} L^{mqs} L^{nrw} L^{eht} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-8, 6-9, 6-10, 7-9, 7-11, 7-12, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7214},"legs":[[],[],[]]}},{"id":7215,"L":6,"kind":"4","num":"V6.5899","seq":5899,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[6,8],[4,9],[5,9],[6,9],[2,10],[3,10],[7,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{gsv} L^{mtw} L^{npu} L^{ehv} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-10, 6-12, 6-13, 7-8, 7-9, 7-10, 8-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7215},"legs":[[],[],[]]}},{"id":7216,"L":6,"kind":"4","num":"V6.5900","seq":5900,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[3,8],[5,8],[7,8],[2,9],[5,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[6,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{mps} L^{ntu} L^{gqt} L^{erv} L^{fhw} L^{dvw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-9, 6-10, 7-13, 8-9, 8-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7216},"legs":[[],[],[]]}},{"id":7217,"L":6,"kind":"4","num":"V6.5901","seq":5901,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[5,9],[7,9],[2,10],[3,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{gqv} L^{ehw} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7217},"legs":[[],[],[]]}},{"id":7218,"L":6,"kind":"4","num":"V6.5902","seq":5902,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[3,9],[1,10],[4,10],[9,10],[0,11],[4,11],[7,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1490*n**14 - 2082*n**13 + 1260*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctu} L^{fhw} L^{dpw} L^{aqv} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-6, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7218},"legs":[[],[],[]]}},{"id":7219,"L":6,"kind":"4","num":"V6.5903","seq":5903,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[7,8],[2,9],[4,9],[1,10],[3,10],[9,10],[0,11],[3,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctv} L^{fpw} L^{dgw} L^{ahu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-11, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-8, 6-9, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7219},"legs":[[],[],[]]}},{"id":7220,"L":6,"kind":"4","num":"V6.5904","seq":5904,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[5,9],[1,10],[5,10],[9,10],[2,11],[3,11],[4,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{esw} L^{dtw} L^{fhp} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-9, 4-12, 4-13, 5-7, 5-12, 5-13, 6-7, 6-10, 6-11, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7220},"legs":[[],[],[]]}},{"id":7221,"L":6,"kind":"4","num":"V6.5905","seq":5905,"edges":[[0,1],[0,1],[5,6],[3,7],[2,8],[6,8],[3,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[4,11],[7,11],[0,12],[4,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{esw} L^{hqu} L^{frt} L^{dmv} L^{cnw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-8, 4-10, 5-12, 5-13, 6-7, 6-10, 6-11, 7-9, 7-11, 8-10, 8-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7221},"legs":[[],[],[]]}},{"id":7222,"L":6,"kind":"4","num":"V6.5906","seq":5906,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[6,10],[1,11],[5,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpv} L^{hqt} L^{enu} L^{drw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-9, 6-10, 6-12, 7-8, 7-10, 7-11, 8-9, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7223},"legs":[[],[],[]]}},{"id":7224,"L":6,"kind":"4","num":"V6.5908","seq":5908,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[5,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{egq} L^{fhv} L^{duw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7224},"legs":[[],[],[]]}},{"id":7225,"L":6,"kind":"4","num":"V6.5909","seq":5909,"edges":[[0,1],[0,1],[3,7],[5,7],[3,8],[5,8],[6,8],[4,9],[5,9],[2,10],[4,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{gpv} L^{hqs} L^{mrw} L^{ent} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-8, 6-9, 6-10, 7-9, 7-11, 7-12, 8-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7228},"legs":[[],[],[]]}},{"id":7229,"L":6,"kind":"4","num":"V6.5913","seq":5913,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[6,7],[4,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[8,11],[1,12],[9,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qrs} L^{ntu} L^{atv} L^{bsw} L^{ehu} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-9, 6-7, 6-8, 7-8, 8-11, 9-10, 9-12, 10-13, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7231},"legs":[[],[],[]]}},{"id":7232,"L":6,"kind":"4","num":"V6.5916","seq":5916,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[5,6],[4,7],[5,7],[3,8],[7,9],[8,9],[6,10],[8,10],[1,11],[10,11],[0,12],[9,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{hnp} L^{fnq} L^{mpr} L^{gst} L^{rsu} L^{qtv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-7, 6-8, 7-11, 8-10, 9-10, 9-11, 10-13, 11-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7232},"legs":[[],[],[]]}},{"id":7233,"L":6,"kind":"4","num":"V6.5917","seq":5917,"edges":[[4,5],[3,6],[5,6],[3,7],[4,7],[1,8],[6,8],[2,9],[7,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{hpu} L^{ctv} L^{euw} L^{fqs} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-8, 5-11, 6-7, 6-11, 7-9, 8-10, 9-13, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7234},"legs":[[],[],[]]}},{"id":7235,"L":6,"kind":"4","num":"V6.5919","seq":5919,"edges":[[0,1],[0,1],[4,7],[5,7],[4,8],[5,8],[6,8],[3,9],[6,9],[2,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{mpv} L^{nqs} L^{gtw} L^{euv} L^{drw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-8, 6-9, 6-12, 7-9, 7-10, 7-11, 8-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7250},"legs":[[],[],[]]}},{"id":7251,"L":6,"kind":"4","num":"V6.5935","seq":5935,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[7,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{gvw} L^{ehw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-9, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7251},"legs":[[],[],[]]}},{"id":7252,"L":6,"kind":"4","num":"V6.5936","seq":5936,"edges":[[0,1],[0,1],[3,7],[4,8],[6,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[5,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{gvw} L^{msv} L^{npt} L^{ehq} L^{dru} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-10, 6-11, 6-12, 7-9, 7-10, 7-12, 8-9, 8-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7252},"legs":[[],[],[]]}},{"id":7253,"L":6,"kind":"4","num":"V6.5937","seq":5937,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[5,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fpu} L^{crv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7253},"legs":[[],[],[]]}},{"id":7254,"L":6,"kind":"4","num":"V6.5938","seq":5938,"edges":[[4,5],[3,6],[5,6],[3,7],[4,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[5,11],[0,12],[1,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1508*n**14 - 2081*n**13 + 1230*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{hpu} L^{mvw} L^{euv} L^{ctw} L^{afs} L^{bdq}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-9, 5-6, 5-8, 5-13, 6-7, 6-12, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7254},"legs":[[],[],[]]}},{"id":7255,"L":6,"kind":"4","num":"V6.5939","seq":5939,"edges":[[3,4],[3,5],[4,6],[5,7],[1,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1559*n**14 - 2257*n**13 + 1434*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{quv} L^{cpw} L^{euw} L^{frs} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-11, 7-11, 7-12, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7255},"legs":[[],[],[]]}},{"id":7256,"L":6,"kind":"4","num":"V6.5940","seq":5940,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[5,8],[6,8],[2,9],[5,9],[6,9],[3,10],[4,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1136*n**14 - 1412*n**13 + 736*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{gsv} L^{mpt} L^{equ} L^{hnw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-10, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7256},"legs":[[],[],[]]}},{"id":7257,"L":6,"kind":"4","num":"V6.5941","seq":5941,"edges":[[0,1],[0,1],[3,7],[5,7],[4,8],[5,8],[6,8],[3,9],[5,9],[6,9],[2,10],[4,10],[6,10],[1,11],[7,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 834*n**14 - 924*n**13 + 424*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{gpv} L^{mqs} L^{hrt} L^{enu} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-8, 6-9, 6-10, 7-9, 7-10, 7-11, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7257},"legs":[[],[],[]]}},{"id":7258,"L":6,"kind":"4","num":"V6.5942","seq":5942,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[5,9],[6,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1136*n**14 - 1412*n**13 + 736*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{gqu} L^{ehw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-9, 6-10, 6-13, 7-8, 7-9, 7-10, 8-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7267},"legs":[[],[],[]]}},{"id":7268,"L":6,"kind":"4","num":"V6.5952","seq":5952,"edges":[[1,2],[4,6],[5,6],[3,7],[5,7],[4,8],[5,8],[3,9],[6,9],[7,9],[0,10],[8,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{fru} L^{nsv} L^{gtu} L^{avw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-8, 4-10, 4-12, 5-7, 5-9, 5-12, 6-7, 6-8, 6-9, 7-10, 8-10, 9-11, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7269},"legs":[[],[],[]]}},{"id":7270,"L":6,"kind":"4","num":"V6.5954","seq":5954,"edges":[[3,4],[4,5],[3,6],[5,7],[6,7],[4,8],[6,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2115*n**13 + 1269*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{qsu} L^{ptv} L^{evw} L^{cuw} L^{afr} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-13, 5-6, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7270},"legs":[[],[],[]]}},{"id":7271,"L":6,"kind":"4","num":"V6.5955","seq":5955,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[5,9],[2,10],[5,10],[6,10],[1,11],[7,11],[9,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1136*n**14 - 1412*n**13 + 736*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{gqw} L^{eru} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-9, 6-10, 6-11, 7-8, 7-9, 7-11, 8-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7271},"legs":[[],[],[]]}},{"id":7272,"L":6,"kind":"4","num":"V6.5956","seq":5956,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[3,9],[5,9],[2,10],[4,10],[6,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1136*n**14 - 1412*n**13 + 736*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{hqw} L^{enu} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-11, 8-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7272},"legs":[[],[],[]]}},{"id":7273,"L":6,"kind":"4","num":"V6.5957","seq":5957,"edges":[[0,2],[0,2],[1,3],[1,3],[5,8],[6,8],[7,8],[4,9],[6,9],[3,10],[7,10],[9,10],[2,11],[4,11],[5,11],[0,12],[1,12],[7,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{kpq} L^{jrs} L^{tuv} L^{prt} L^{msw} L^{huw} L^{gnq} L^{cfv}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-10, 5-12, 6-9, 6-12, 7-9, 7-10, 8-9, 8-11, 8-13, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7273},"legs":[[],[],[]]}},{"id":7274,"L":6,"kind":"4","num":"V6.5958","seq":5958,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[4,9],[5,9],[8,9],[2,10],[3,10],[7,10],[1,11],[6,11],[8,11],[0,12],[6,12],[7,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{jrs} L^{itu} L^{kvw} L^{pqv} L^{mnt} L^{frw} L^{csu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-5x2, 2-12, 3-6x2, 3-11, 4-11, 5-10, 6-10, 7-12, 7-13, 8-11, 8-13, 9-10, 9-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7274},"legs":[[],[],[]]}},{"id":7275,"L":6,"kind":"4","num":"V6.5959","seq":5959,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[0,9],[1,9],[6,9],[4,10],[5,10],[8,10],[2,11],[3,11],[7,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{irs} L^{jtu} L^{kvw} L^{cfr} L^{pqv} L^{gnt} L^{suw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-10, 3-12, 4-6x2, 4-12, 5-11, 6-11, 7-10, 7-13, 8-12, 8-13, 9-11, 9-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7275},"legs":[[],[],[]]}},{"id":7276,"L":6,"kind":"4","num":"V6.5960","seq":5960,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[7,8],[4,9],[5,9],[7,9],[4,10],[5,10],[8,10],[2,11],[6,11],[8,11],[0,12],[1,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{khr} L^{stu} L^{svw} L^{mpt} L^{nqv} L^{grw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-10, 5-11, 6-10, 6-11, 7-12, 8-9, 8-10, 8-13, 9-11, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7276},"legs":[[],[],[]]}},{"id":7277,"L":6,"kind":"4","num":"V6.5961","seq":5961,"edges":[[5,6],[2,7],[3,7],[1,8],[4,8],[7,8],[0,9],[3,9],[6,9],[0,10],[4,10],[5,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1570*n**14 - 2300*n**13 + 1491*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{egw} L^{cnw} L^{ahu} L^{bps} L^{fqv} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-8, 4-10, 4-13, 5-9, 5-11, 5-12, 6-7, 6-11, 6-13, 7-10, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7277},"legs":[[],[],[]]}},{"id":7278,"L":6,"kind":"4","num":"V6.5962","seq":5962,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[5,8],[7,8],[1,9],[6,9],[7,9],[2,10],[4,10],[1,11],[3,11],[10,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1568*n**14 - 2285*n**13 + 1464*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{asu} L^{ctv} L^{fpw} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-12, 4-13, 5-6, 5-11, 5-13, 6-7, 6-9, 7-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7278},"legs":[[],[],[]]}},{"id":7279,"L":6,"kind":"4","num":"V6.5963","seq":5963,"edges":[[4,5],[3,6],[4,6],[5,6],[1,7],[2,8],[7,8],[1,9],[8,9],[2,10],[5,10],[9,10],[0,11],[3,11],[7,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{ctu} L^{etv} L^{dvw} L^{fsw} L^{ahu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-10, 3-9, 3-11, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7281},"legs":[[],[],[]]}},{"id":7282,"L":6,"kind":"4","num":"V6.5966","seq":5966,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[2,9],[4,9],[7,9],[2,10],[5,10],[6,10],[0,11],[7,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{epu} L^{frt} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-11, 8-10, 8-12, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7286},"legs":[[],[],[]]}},{"id":7287,"L":6,"kind":"4","num":"V6.5971","seq":5971,"edges":[[1,2],[3,5],[4,6],[5,6],[4,7],[6,7],[3,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{nst} L^{guv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-13, 5-7, 5-8, 5-12, 6-7, 6-12, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 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11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7308},"legs":[[],[],[]]}},{"id":7309,"L":6,"kind":"4","num":"V6.5993","seq":5993,"edges":[[0,1],[1,4],[1,4],[2,5],[2,5],[0,6],[0,6],[3,7],[3,7],[6,9],[7,9],[4,10],[5,10],[2,11],[8,11],[3,12],[8,12],[11,12],[9,13],[8,14],[10,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{mnp} L^{deq} L^{fgr} L^{bcs} L^{mnt} L^{juv} L^{ist} L^{kqr} L^{huw} L^{pvw}","graph":"13 vertices; edges 1-2, 1-7x2, 2-5x2, 3-6x2, 3-12, 4-8x2, 4-13, 5-11, 6-11, 7-10, 8-10, 9-12, 9-13, 12-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7309},"legs":[[],[],[]]}},{"id":7310,"L":6,"kind":"4","num":"V6.5994","seq":5994,"edges":[[0,1],[1,2],[1,2],[0,5],[0,5],[4,6],[4,6],[3,7],[3,7],[7,8],[6,9],[4,10],[5,10],[3,11],[9,11],[2,12],[8,12],[11,12],[8,13],[9,14],[10,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{ghm} L^{npq} L^{bcr} L^{nps} L^{ght} L^{itu} L^{jsv} L^{kqr} L^{mvw} L^{fuw}","graph":"13 vertices; edges 1-2, 1-6x2, 2-3x2, 3-13, 4-8x2, 4-12, 5-7x2, 5-11, 6-11, 7-10, 8-9, 9-13, 10-12, 12-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7310},"legs":[[],[],[]]}},{"id":7311,"L":6,"kind":"4","num":"V6.5995","seq":5995,"edges":[[0,1],[1,4],[1,4],[2,5],[2,5],[0,6],[0,6],[3,7],[3,7],[6,8],[7,8],[9,10],[4,11],[5,11],[10,11],[2,12],[3,12],[9,12],[9,13],[8,14],[10,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{mnp} L^{deq} L^{fgr} L^{bcs} L^{mnt} L^{jst} L^{iuv} L^{kuw} L^{qrw} L^{hpv}","graph":"13 vertices; edges 1-2, 1-7x2, 2-5x2, 3-6x2, 3-13, 4-8x2, 4-13, 5-12, 6-12, 7-9, 8-9, 10-11, 10-13, 11-12; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7311},"legs":[[],[],[]]}},{"id":7312,"L":6,"kind":"4","num":"V6.5996","seq":5996,"edges":[[0,1],[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[6,7],[6,7],[7,8],[6,9],[4,10],[5,10],[3,11],[9,11],[2,12],[8,12],[11,12],[8,13],[10,14],[9,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{bcm} L^{den} L^{fgp} L^{qrs} L^{qrt} L^{itu} L^{ksv} L^{jnp} L^{mvw} L^{huw}","graph":"13 vertices; edges 1-2, 1-4x2, 2-5x2, 3-6x2, 3-13, 4-12, 5-11, 6-11, 7-8x2, 7-10, 8-9, 9-13, 10-12, 12-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7312},"legs":[[],[],[]]}},{"id":7313,"L":6,"kind":"4","num":"V6.5997","seq":5997,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[3,9],[5,9],[2,10],[4,10],[7,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{hqw} L^{enu} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-11, 9-12, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7314},"legs":[[],[],[]]}},{"id":7315,"L":6,"kind":"4","num":"V6.5999","seq":5999,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[8,11],[9,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{nrw} L^{eht} L^{dvw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-9, 7-11, 8-13, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7315},"legs":[[],[],[]]}},{"id":7316,"L":6,"kind":"4","num":"V6.6000","seq":6000,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[3,9],[5,9],[8,9],[2,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{hqv} L^{enw} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7316},"legs":[[],[],[]]}},{"id":7317,"L":6,"kind":"4","num":"V6.6001","seq":6001,"edges":[[0,1],[0,1],[4,6],[2,7],[6,7],[4,8],[5,8],[7,8],[3,9],[5,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{mst} L^{esu} L^{npu} L^{gqv} L^{fhw} L^{dvw} L^{crt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-11, 5-7, 5-9, 6-9, 6-10, 6-13, 7-8, 7-13, 8-9, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7317},"legs":[[],[],[]]}},{"id":7318,"L":6,"kind":"4","num":"V6.6002","seq":6002,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[4,9],[5,9],[7,9],[2,10],[3,10],[5,10],[1,11],[6,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{nqv} L^{ehr} L^{dtw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-11, 7-9, 7-12, 8-9, 8-10, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7323},"legs":[[],[],[]]}},{"id":7324,"L":6,"kind":"4","num":"V6.6008","seq":6008,"edges":[[1,2],[3,6],[5,6],[3,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[7,11],[1,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{fqt} L^{guv} L^{hmw} L^{auw} L^{brt} L^{env} L^{dps}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-9, 5-9, 5-12, 5-13, 6-7, 6-11, 6-13, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7324},"legs":[[],[],[]]}},{"id":7325,"L":6,"kind":"4","num":"V6.6009","seq":6009,"edges":[[0,2],[1,2],[3,4],[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[7,9],[8,9],[5,10],[6,10],[1,11],[10,11],[0,12],[9,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{npq} L^{hnr} L^{fps} L^{gmt} L^{stu} L^{qrv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-8, 4-9, 5-7, 5-9, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10, 10-13, 11-12, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7326},"legs":[[],[],[]]}},{"id":7327,"L":6,"kind":"4","num":"V6.6011","seq":6011,"edges":[[1,2],[5,6],[4,7],[5,7],[3,8],[5,8],[6,8],[3,9],[4,9],[7,9],[0,10],[6,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{mrv} L^{fst} L^{gnv} L^{auw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-9, 4-10, 4-12, 5-8, 5-10, 5-12, 6-7, 6-8, 6-9, 7-9, 7-11, 8-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7327},"legs":[[],[],[]]}},{"id":7328,"L":6,"kind":"4","num":"V6.6012","seq":6012,"edges":[[3,5],[4,6],[5,6],[1,7],[4,7],[0,8],[3,8],[7,8],[1,9],[4,9],[0,10],[3,10],[2,11],[6,11],[10,11],[2,12],[5,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1544*n**14 - 2191*n**13 + 1344*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cpu} L^{ahu} L^{dqv} L^{bmw} L^{etw} L^{fsv}","graph":"13 vertices; edges 1-9, 1-11, 2-8, 2-10, 3-12, 3-13, 4-6, 4-9, 4-11, 5-7, 5-8, 5-10, 6-7, 6-13, 7-12, 8-9, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7328},"legs":[[],[],[]]}},{"id":7329,"L":6,"kind":"4","num":"V6.6013","seq":6013,"edges":[[1,2],[3,4],[4,5],[5,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[4,11],[1,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{pru} L^{gvw} L^{auv} L^{bsw} L^{ehn} L^{dqt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-12, 6-8, 6-13, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7329},"legs":[[],[],[]]}},{"id":7330,"L":6,"kind":"4","num":"V6.6014","seq":6014,"edges":[[1,2],[4,5],[5,6],[4,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{nsu} L^{fvw} L^{auv} L^{btw} L^{egr} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-9, 4-12, 4-13, 5-6, 5-8, 5-13, 6-7, 6-12, 7-8, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7330},"legs":[[],[],[]]}},{"id":7331,"L":6,"kind":"4","num":"V6.6015","seq":6015,"edges":[[4,5],[3,6],[0,7],[3,7],[0,8],[4,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1528*n**14 - 2151*n**13 + 1314*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{ahv} L^{bpw} L^{etw} L^{crv} L^{fqu} L^{dms}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-13, 5-6, 5-9, 5-12, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7331},"legs":[[],[],[]]}},{"id":7332,"L":6,"kind":"4","num":"V6.6016","seq":6016,"edges":[[1,2],[3,5],[4,5],[5,6],[4,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[7,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{ntu} L^{prv} L^{avw} L^{bst} L^{egu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-8, 5-9, 6-7, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7332},"legs":[[],[],[]]}},{"id":7333,"L":6,"kind":"4","num":"V6.6017","seq":6017,"edges":[[3,4],[4,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[5,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2145*n**13 + 1305*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{qtv} L^{ehw} L^{fpr} L^{cmv} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-10, 6-8, 6-10, 6-12, 7-8, 7-12, 8-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7338},"legs":[[],[],[]]}},{"id":7339,"L":6,"kind":"4","num":"V6.6023","seq":6023,"edges":[[1,2],[5,6],[3,7],[5,7],[3,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[4,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{frv} L^{gmw} L^{atv} L^{bsw} L^{enu} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-9, 5-12, 5-13, 6-7, 6-8, 6-11, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7340},"legs":[[],[],[]]}},{"id":7341,"L":6,"kind":"4","num":"V6.6025","seq":6025,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[0,9],[3,9],[2,10],[3,10],[9,10],[2,11],[3,11],[5,11],[1,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{bgw} L^{ehw} L^{fms} L^{dqt}","graph":"13 vertices; edges 1-8, 1-10, 2-9, 2-13, 3-11, 3-12, 4-10, 4-11, 4-12, 5-7, 5-9, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7342},"legs":[[],[],[]]}},{"id":7343,"L":6,"kind":"4","num":"V6.6027","seq":6027,"edges":[[4,6],[5,6],[2,7],[1,8],[5,8],[7,8],[2,9],[3,9],[7,9],[0,10],[3,10],[6,10],[0,11],[4,11],[5,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{csv} L^{fgw} L^{ahu} L^{bpt} L^{dmq}","graph":"13 vertices; edges 1-11, 1-12, 2-9, 2-13, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7343},"legs":[[],[],[]]}},{"id":7344,"L":6,"kind":"4","num":"V6.6028","seq":6028,"edges":[[4,5],[3,6],[5,6],[1,7],[2,8],[7,8],[1,9],[4,9],[7,9],[0,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{euw} L^{dpv} L^{atw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-10, 3-9, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7365},"legs":[[],[],[]]}},{"id":7366,"L":6,"kind":"4","num":"V6.6050","seq":6050,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[4,8],[3,9],[3,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{emu} L^{gvw} L^{htv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-10, 4-11, 5-9, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7383},"legs":[[],[],[]]}},{"id":7384,"L":6,"kind":"4","num":"V6.6068","seq":6068,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[2,9],[6,9],[7,9],[2,10],[8,10],[1,11],[5,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahv} L^{etu} L^{fvw} L^{crw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-10, 8-10, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7384},"legs":[[],[],[]]}},{"id":7385,"L":6,"kind":"4","num":"V6.6069","seq":6069,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[5,9],[8,9],[2,10],[4,10],[8,10],[1,11],[6,11],[7,11],[0,12],[3,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{epv} L^{fmw} L^{dsu} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7385},"legs":[[],[],[]]}},{"id":7386,"L":6,"kind":"4","num":"V6.6070","seq":6070,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[4,7],[5,7],[2,8],[8,9],[3,10],[6,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{gnr} L^{mps} L^{etu} L^{tvw} L^{hrv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-11, 5-8, 6-7, 6-8, 6-13, 7-11, 8-12, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7386},"legs":[[],[],[]]}},{"id":7387,"L":6,"kind":"4","num":"V6.6071","seq":6071,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{ptu} L^{hnv} L^{avw} L^{brt} L^{equ} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-9, 6-8, 6-12, 7-11, 7-13, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7387},"legs":[[],[],[]]}},{"id":7388,"L":6,"kind":"4","num":"V6.6072","seq":6072,"edges":[[4,6],[5,6],[2,7],[5,7],[0,8],[5,8],[2,9],[3,9],[8,9],[1,10],[4,10],[7,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1569*n**14 - 2293*n**13 + 1479*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{atw} L^{fgw} L^{cpv} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7388},"legs":[[],[],[]]}},{"id":7389,"L":6,"kind":"4","num":"V6.6073","seq":6073,"edges":[[3,4],[4,6],[5,6],[5,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{ruv} L^{ehw} L^{fpu} L^{cmv} L^{ast} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-10, 6-7, 6-8, 6-12, 7-12, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7389},"legs":[[],[],[]]}},{"id":7390,"L":6,"kind":"4","num":"V6.6074","seq":6074,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[4,9],[5,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{nqw} L^{ehw} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-12, 7-9, 7-12, 8-9, 8-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7390},"legs":[[],[],[]]}},{"id":7391,"L":6,"kind":"4","num":"V6.6075","seq":6075,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[3,8],[6,8],[4,9],[5,9],[6,9],[2,10],[4,10],[1,11],[8,11],[10,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{hsv} L^{mrt} L^{enw} L^{dvw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-8, 6-10, 7-9, 7-10, 8-13, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7391},"legs":[[],[],[]]}},{"id":7392,"L":6,"kind":"4","num":"V6.6076","seq":6076,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[5,8],[6,8],[3,9],[7,9],[3,10],[4,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{esu} L^{mqt} L^{guv} L^{hnw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-9, 6-13, 7-8, 7-9, 8-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7392},"legs":[[],[],[]]}},{"id":7393,"L":6,"kind":"4","num":"V6.6077","seq":6077,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[5,8],[2,9],[7,9],[2,10],[6,10],[1,11],[9,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 598*n**15 + 1471*n**14 - 1969*n**13 + 1119*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahr} L^{euv} L^{ftw} L^{cvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-8, 7-11, 8-10, 10-12, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7400},"legs":[[],[],[]]}},{"id":7401,"L":6,"kind":"4","num":"V6.6085","seq":6085,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[2,9],[3,9],[6,9],[2,10],[3,10],[8,10],[1,11],[5,11],[0,12],[7,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{nqv} L^{egt} L^{fhv} L^{drw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-12, 7-8, 7-10, 8-13, 9-11, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7402},"legs":[[],[],[]]}},{"id":7403,"L":6,"kind":"4","num":"V6.6087","seq":6087,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[2,9],[4,9],[7,9],[1,10],[5,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2115*n**13 + 1269*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahw} L^{epu} L^{crv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7403},"legs":[[],[],[]]}},{"id":7404,"L":6,"kind":"4","num":"V6.6088","seq":6088,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[5,8],[2,9],[4,9],[7,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1497*n**14 - 2045*n**13 + 1194*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahr} L^{epu} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7422},"legs":[[],[],[]]}},{"id":7423,"L":6,"kind":"4","num":"V6.6107","seq":6107,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[4,7],[4,8],[7,8],[5,9],[8,9],[6,10],[9,10],[2,11],[5,11],[10,11],[0,12],[1,12],[7,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kpq} L^{jhr} L^{mst} L^{nsu} L^{puv} L^{rvw} L^{gqw} L^{cft}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-8, 5-9, 6-10, 6-12, 7-11, 8-9, 8-13, 9-10, 10-11, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7425},"legs":[[],[],[]]}},{"id":7426,"L":6,"kind":"4","num":"V6.6110","seq":6110,"edges":[[0,1],[0,1],[2,4],[3,4],[5,7],[6,7],[6,8],[3,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[8,11],[0,12],[5,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{keg} L^{mnp} L^{qrs} L^{mqt} L^{ruv} L^{huw} L^{fst} L^{dnv} L^{cpw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-8, 6-12, 6-13, 7-8, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7426},"legs":[[],[],[]]}},{"id":7427,"L":6,"kind":"4","num":"V6.6111","seq":6111,"edges":[[0,1],[0,1],[1,4],[3,4],[2,5],[5,6],[6,7],[6,8],[7,8],[3,9],[7,10],[9,10],[8,11],[9,11],[10,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{emn} L^{mpq} L^{prs} L^{qrt} L^{huv} L^{suw} L^{tvw} L^{cfn}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-13, 4-5, 4-10, 6-7, 6-13, 7-8, 7-9, 8-9, 8-11, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7427},"legs":[[],[],[]]}},{"id":7428,"L":6,"kind":"4","num":"V6.6112","seq":6112,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[3,9],[5,9],[2,10],[4,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{hqw} L^{env} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7428},"legs":[[],[],[]]}},{"id":7429,"L":6,"kind":"4","num":"V6.6113","seq":6113,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[3,8],[6,8],[4,9],[5,9],[2,10],[4,10],[6,10],[1,11],[8,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{hsv} L^{mrw} L^{ent} L^{dvw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-8, 6-10, 7-9, 7-11, 8-13, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7429},"legs":[[],[],[]]}},{"id":7430,"L":6,"kind":"4","num":"V6.6114","seq":6114,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[3,8],[6,8],[4,9],[8,9],[2,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{hsv} L^{mvw} L^{ent} L^{drw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-11, 8-13, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7430},"legs":[[],[],[]]}},{"id":7431,"L":6,"kind":"4","num":"V6.6115","seq":6115,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[3,9],[5,9],[8,9],[2,10],[4,10],[7,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gsu} L^{mvw} L^{hqv} L^{enu} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7432},"legs":[[],[],[]]}},{"id":7433,"L":6,"kind":"4","num":"V6.6117","seq":6117,"edges":[[0,1],[0,1],[4,6],[2,7],[5,7],[6,7],[3,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[0,12],[8,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mst} L^{eps} L^{guv} L^{nqu} L^{fht} L^{drw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-9, 4-11, 5-7, 5-10, 6-8, 6-10, 6-12, 7-8, 7-11, 9-10, 9-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7433},"legs":[[],[],[]]}},{"id":7434,"L":6,"kind":"4","num":"V6.6118","seq":6118,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[2,8],[3,9],[5,9],[4,10],[5,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gst} L^{mps} L^{euv} L^{hqw} L^{nru} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-10, 5-8, 5-11, 6-8, 6-10, 6-11, 7-8, 7-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7434},"legs":[[],[],[]]}},{"id":7435,"L":6,"kind":"4","num":"V6.6119","seq":6119,"edges":[[0,1],[0,1],[1,4],[2,5],[5,6],[3,7],[6,7],[6,8],[3,9],[8,9],[8,10],[9,10],[4,11],[7,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{enp} L^{nqr} L^{gqs} L^{rtu} L^{htv} L^{uvw} L^{msw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-13, 4-8, 4-10, 5-12, 6-7, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7435},"legs":[[],[],[]]}},{"id":7436,"L":6,"kind":"4","num":"V6.6120","seq":6120,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[6,7],[3,9],[8,9],[4,10],[8,10],[9,10],[2,11],[6,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{gpr} L^{tuv} L^{htw} L^{muw} L^{esv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-8, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7436},"legs":[[],[],[]]}},{"id":7437,"L":6,"kind":"4","num":"V6.6121","seq":6121,"edges":[[1,2],[3,4],[4,6],[5,6],[4,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[8,11],[1,12],[3,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{nqt} L^{guv} L^{atu} L^{brs} L^{evw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10, 9-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7437},"legs":[[],[],[]]}},{"id":7438,"L":6,"kind":"4","num":"V6.6122","seq":6122,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[6,7],[7,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{rst} L^{suv} L^{auw} L^{btv} L^{enq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-7, 6-12, 7-8, 8-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7438},"legs":[[],[],[]]}},{"id":7439,"L":6,"kind":"4","num":"V6.6123","seq":6123,"edges":[[1,2],[3,5],[4,5],[3,6],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[1,12],[5,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{hnt} L^{ruv} L^{atu} L^{bsv} L^{epw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-8, 5-6, 5-8, 5-12, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7440},"legs":[[],[],[]]}},{"id":7441,"L":6,"kind":"4","num":"V6.6125","seq":6125,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[4,8],[2,9],[8,9],[3,10],[5,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1177*n**14 - 1523*n**13 + 834*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gst} L^{mps} L^{nuv} L^{euw} L^{hqw} L^{drv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-8, 6-11, 6-12, 7-8, 7-13, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7441},"legs":[[],[],[]]}},{"id":7442,"L":6,"kind":"4","num":"V6.6126","seq":6126,"edges":[[0,1],[0,1],[4,6],[2,7],[3,8],[7,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mst} L^{euv} L^{guw} L^{npw} L^{fhs} L^{dqt} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-9, 4-11, 5-7, 5-10, 6-10, 6-12, 6-13, 7-11, 7-12, 8-9, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7442},"legs":[[],[],[]]}},{"id":7443,"L":6,"kind":"4","num":"V6.6127","seq":6127,"edges":[[0,1],[0,1],[4,6],[3,7],[4,8],[5,8],[2,9],[5,9],[7,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[7,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{mst} L^{guv} L^{npw} L^{equ} L^{fhs} L^{drt} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-9, 6-10, 6-12, 7-11, 7-12, 8-10, 8-13, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7443},"legs":[[],[],[]]}},{"id":7444,"L":6,"kind":"4","num":"V6.6128","seq":6128,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[4,8],[3,9],[5,9],[2,10],[5,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1178*n**14 - 1528*n**13 + 840*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gst} L^{mps} L^{nuv} L^{hqw} L^{eru} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-10, 5-8, 5-9, 6-8, 6-10, 6-11, 7-8, 7-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7444},"legs":[[],[],[]]}},{"id":7445,"L":6,"kind":"4","num":"V6.6129","seq":6129,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[4,8],[2,9],[5,9],[3,10],[5,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{gst} L^{mps} L^{nuv} L^{eqw} L^{hru} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-8, 6-10, 6-11, 7-8, 7-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7445},"legs":[[],[],[]]}},{"id":7446,"L":6,"kind":"4","num":"V6.6130","seq":6130,"edges":[[0,1],[0,1],[4,6],[3,7],[2,8],[5,8],[4,9],[5,9],[7,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{mst} L^{guv} L^{epw} L^{nqu} L^{fhs} L^{drt} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-8, 4-11, 5-7, 5-10, 6-9, 6-10, 6-12, 7-11, 7-12, 8-10, 8-13, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7446},"legs":[[],[],[]]}},{"id":7447,"L":6,"kind":"4","num":"V6.6131","seq":6131,"edges":[[4,6],[5,6],[1,7],[5,7],[0,8],[5,8],[2,9],[3,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1571*n**14 - 2306*n**13 + 1500*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{atw} L^{egw} L^{fpv} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7448},"legs":[[],[],[]]}},{"id":7449,"L":6,"kind":"4","num":"V6.6133","seq":6133,"edges":[[3,4],[4,5],[3,6],[5,6],[2,7],[1,8],[0,9],[4,9],[7,9],[0,10],[3,10],[7,10],[2,11],[6,11],[8,11],[1,12],[5,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{etu} L^{cvw} L^{apt} L^{bmu} L^{fsv} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-5, 4-7, 4-11, 5-6, 5-10, 6-7, 6-13, 7-12, 8-10, 8-11, 9-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7449},"legs":[[],[],[]]}},{"id":7450,"L":6,"kind":"4","num":"V6.6134","seq":6134,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[2,8],[4,9],[5,9],[3,10],[5,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{gst} L^{mps} L^{euv} L^{nqw} L^{hru} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-11, 5-8, 5-10, 6-8, 6-10, 6-11, 7-8, 7-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7450},"legs":[[],[],[]]}},{"id":7451,"L":6,"kind":"4","num":"V6.6135","seq":6135,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[5,8],[6,8],[2,9],[5,9],[3,10],[4,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{mqs} L^{erw} L^{hnw} L^{dtu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-9, 6-10, 7-9, 7-12, 8-12, 8-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7451},"legs":[[],[],[]]}},{"id":7452,"L":6,"kind":"4","num":"V6.6136","seq":6136,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[4,8],[7,8],[2,9],[5,9],[3,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{gst} L^{mpu} L^{nuv} L^{eqw} L^{hrw} L^{dsv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-8, 6-10, 6-11, 7-12, 7-13, 8-9, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7452},"legs":[[],[],[]]}},{"id":7453,"L":6,"kind":"4","num":"V6.6137","seq":6137,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[5,8],[7,8],[3,9],[6,9],[2,10],[7,10],[8,10],[2,11],[3,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{qrs} L^{qtu} L^{ntv} L^{grw} L^{euv} L^{fhw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-6, 6-9, 6-13, 7-8, 7-10, 7-13, 8-9, 8-11, 9-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7457},"legs":[[],[],[]]}},{"id":7458,"L":6,"kind":"4","num":"V6.6142","seq":6142,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1478*n**14 - 2037*n**13 + 1206*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mtu} L^{hvw} L^{atv} L^{brw} L^{equ} L^{dns}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-8, 5-13, 6-7, 6-12, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7459},"legs":[[],[],[]]}},{"id":7460,"L":6,"kind":"4","num":"V6.6144","seq":6144,"edges":[[3,4],[3,5],[5,6],[4,7],[2,8],[5,8],[7,8],[0,9],[4,9],[6,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2246*n**13 + 1419*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nuv} L^{eru} L^{aps} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-10, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7460},"legs":[[],[],[]]}},{"id":7461,"L":6,"kind":"4","num":"V6.6145","seq":6145,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,8],[7,8],[4,9],[7,9],[3,10],[5,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{egr} L^{stu} L^{nsv} L^{mtw} L^{hpw} L^{fuv} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-11, 5-10, 6-9, 6-11, 6-13, 7-13, 8-9, 8-10, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7461},"legs":[[],[],[]]}},{"id":7462,"L":6,"kind":"4","num":"V6.6146","seq":6146,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[7,8],[3,9],[5,9],[6,9],[3,10],[4,10],[1,11],[6,11],[8,11],[0,12],[2,12],[10,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{equ} L^{muv} L^{grs} L^{hnw} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-10, 7-12, 8-9, 9-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7462},"legs":[[],[],[]]}},{"id":7463,"L":6,"kind":"4","num":"V6.6147","seq":6147,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[6,7],[5,8],[3,9],[8,9],[2,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{mrt} L^{puv} L^{guw} L^{evw} L^{fht} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-8, 6-7, 6-9, 6-13, 7-8, 7-13, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7463},"legs":[[],[],[]]}},{"id":7464,"L":6,"kind":"4","num":"V6.6148","seq":6148,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[6,8],[0,9],[4,9],[7,9],[1,10],[5,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2245*n**13 + 1416*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{eht} L^{apu} L^{crw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-10, 8-12, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7478},"legs":[[],[],[]]}},{"id":7479,"L":6,"kind":"4","num":"V6.6163","seq":6163,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[5,7],[4,8],[7,8],[2,9],[5,9],[3,10],[9,10],[1,11],[8,11],[10,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gps} L^{mqt} L^{ntu} L^{erv} L^{hvw} L^{duw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-7, 6-8, 6-10, 7-13, 8-9, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7479},"legs":[[],[],[]]}},{"id":7480,"L":6,"kind":"4","num":"V6.6164","seq":6164,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[5,7],[4,8],[2,9],[5,9],[8,9],[3,10],[7,10],[1,11],[8,11],[10,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1177*n**14 - 1523*n**13 + 834*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gps} L^{mqt} L^{nuv} L^{eru} L^{htw} L^{dvw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-7, 6-8, 6-10, 7-13, 8-11, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7480},"legs":[[],[],[]]}},{"id":7481,"L":6,"kind":"4","num":"V6.6165","seq":6165,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[5,7],[6,7],[2,9],[8,9],[3,10],[8,10],[9,10],[3,11],[6,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{mpr} L^{tuv} L^{etw} L^{guw} L^{hsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-11, 4-12, 5-8, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7481},"legs":[[],[],[]]}},{"id":7482,"L":6,"kind":"4","num":"V6.6166","seq":6166,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[3,7],[5,7],[4,8],[8,9],[2,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{gnr} L^{hps} L^{mtu} L^{tvw} L^{esv} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-8, 5-9, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7482},"legs":[[],[],[]]}},{"id":7483,"L":6,"kind":"4","num":"V6.6167","seq":6167,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[2,7],[6,7],[3,8],[6,8],[4,9],[8,10],[9,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{nqr} L^{eqs} L^{hrt} L^{muv} L^{tuw} L^{svw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-6, 4-9, 5-10, 6-7, 6-13, 7-8, 7-9, 8-12, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7483},"legs":[[],[],[]]}},{"id":7484,"L":6,"kind":"4","num":"V6.6168","seq":6168,"edges":[[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[0,9],[1,9],[2,9],[3,10],[4,10],[6,10],[5,11],[7,11],[8,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghp} L^{abq} L^{irs} L^{jtu} L^{kvw} L^{cfm} L^{npr} L^{qtv} L^{suw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-4x2, 2-10, 3-5x2, 3-10, 4-11, 5-11, 6-12, 7-11, 7-13, 8-12, 8-13, 9-12, 9-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7484},"legs":[[],[],[]]}},{"id":7485,"L":6,"kind":"4","num":"V6.6169","seq":6169,"edges":[[0,2],[0,2],[1,4],[1,4],[3,5],[3,5],[2,9],[5,9],[8,9],[3,10],[4,10],[8,10],[0,11],[6,11],[7,11],[1,12],[6,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{dep} L^{hmq} L^{jrs} L^{ktu} L^{ivw} L^{gqv} L^{npw} L^{crt} L^{fsu}","graph":"13 vertices; edges 1-3x2, 1-12, 2-5x2, 2-13, 3-10, 4-6x2, 4-11, 5-11, 6-10, 7-12, 7-13, 8-12, 8-13, 9-10, 9-11; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7485},"legs":[[],[],[]]}},{"id":7486,"L":6,"kind":"4","num":"V6.6170","seq":6170,"edges":[[1,2],[3,5],[4,5],[4,6],[4,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{nrs} L^{ptu} L^{grv} L^{avw} L^{bst} L^{equ} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-13, 5-6, 5-7, 5-8, 6-12, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7490},"legs":[[],[],[]]}},{"id":7491,"L":6,"kind":"4","num":"V6.6175","seq":6175,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[0,9],[1,9],[2,9],[5,10],[6,10],[8,10],[4,11],[6,11],[7,11],[3,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{irs} L^{jtu} L^{kvw} L^{cfm} L^{qrv} L^{pst} L^{nuw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-6x2, 2-10, 3-5x2, 3-10, 4-13, 5-12, 6-11, 7-11, 7-12, 8-12, 8-13, 9-11, 9-13; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7494},"legs":[[],[],[]]}},{"id":7495,"L":6,"kind":"4","num":"V6.6179","seq":6179,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[1,9],[7,9],[2,10],[7,10],[8,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ehv} L^{ctw} L^{fuv} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7495},"legs":[[],[],[]]}},{"id":7496,"L":6,"kind":"4","num":"V6.6180","seq":6180,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[1,8],[7,8],[0,9],[3,9],[0,10],[4,10],[9,10],[2,11],[6,11],[7,11],[1,12],[5,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{ctv} L^{amw} L^{bqw} L^{fsu} L^{drv}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-6, 4-7, 4-10, 5-6, 5-7, 5-11, 6-13, 7-12, 8-9, 8-12, 9-13, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7517},"legs":[[],[],[]]}},{"id":7518,"L":6,"kind":"4","num":"V6.6202","seq":6202,"edges":[[0,1],[0,1],[5,6],[4,8],[6,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{uvw} L^{msu} L^{ntv} L^{egq} L^{drw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-11, 6-12, 7-9, 7-10, 8-9, 8-10, 8-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7522},"legs":[[],[],[]]}},{"id":7523,"L":6,"kind":"4","num":"V6.6207","seq":6207,"edges":[[0,1],[0,1],[3,4],[6,7],[2,8],[5,8],[2,9],[7,9],[8,9],[4,10],[6,10],[7,10],[1,11],[5,11],[6,11],[0,12],[3,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{fuw} L^{msv} L^{dpt} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-9, 6-12, 6-13, 7-8, 7-11, 7-12, 8-10, 8-11, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7536},"legs":[[],[],[]]}},{"id":7537,"L":6,"kind":"4","num":"V6.6221","seq":6221,"edges":[[0,1],[0,1],[1,4],[4,7],[5,7],[6,8],[7,8],[5,9],[8,9],[2,10],[3,10],[9,10],[2,11],[3,11],[6,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{rst} L^{mnu} L^{ruv} L^{pvw} L^{egw} L^{fhs} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-11, 4-12, 5-8, 6-8, 6-10, 6-13, 7-9, 7-12, 7-13, 8-9, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7537},"legs":[[],[],[]]}},{"id":7538,"L":6,"kind":"4","num":"V6.6222","seq":6222,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[6,8],[2,9],[3,9],[5,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{ntw} L^{egp} L^{fhw} L^{dqu} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-10, 6-12, 6-13, 7-8, 7-9, 7-12, 8-13, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7538},"legs":[[],[],[]]}},{"id":7539,"L":6,"kind":"4","num":"V6.6223","seq":6223,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[6,8],[3,9],[5,9],[7,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{ntw} L^{gpv} L^{ehw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-10, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7539},"legs":[[],[],[]]}},{"id":7540,"L":6,"kind":"4","num":"V6.6224","seq":6224,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[3,7],[4,7],[5,7],[8,9],[2,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{gnr} L^{hmp} L^{stu} L^{svw} L^{etv} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-8, 5-8, 6-7, 6-8, 6-13, 7-12, 9-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7540},"legs":[[],[],[]]}},{"id":7541,"L":6,"kind":"4","num":"V6.6225","seq":6225,"edges":[[0,1],[0,1],[3,7],[5,7],[4,8],[6,8],[3,9],[5,9],[8,9],[2,10],[4,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1132*n**14 - 1393*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{gpv} L^{msw} L^{hqw} L^{ent} L^{dru} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-8, 6-10, 6-12, 7-9, 7-11, 7-12, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7543},"legs":[[],[],[]]}},{"id":7544,"L":6,"kind":"4","num":"V6.6228","seq":6228,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[6,9],[2,10],[5,10],[8,10],[1,11],[7,11],[9,11],[0,12],[3,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{msw} L^{fqu} L^{dtw} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-8, 6-11, 7-8, 7-10, 8-12, 9-11, 9-13, 10-12; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7707},"legs":[[],[],[]]}},{"id":7708,"L":6,"kind":"4","num":"V6.6392","seq":6392,"edges":[[1,2],[1,2],[0,3],[0,3],[6,7],[5,8],[7,8],[5,9],[7,9],[3,10],[4,10],[6,10],[2,11],[8,11],[9,11],[0,12],[1,12],[4,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jrs} L^{rtu} L^{ptv} L^{quw} L^{hms} L^{gvw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-11, 5-13, 6-9, 6-10, 7-8, 7-11, 8-9, 8-10, 9-12, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7708},"legs":[[],[],[]]}},{"id":7709,"L":6,"kind":"4","num":"V6.6393","seq":6393,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[4,8],[7,8],[5,9],[8,9],[4,10],[6,10],[9,10],[2,11],[5,11],[7,11],[0,12],[1,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jhr} L^{stu} L^{msv} L^{pvw} L^{nrw} L^{gqt} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-9, 5-11, 6-10, 6-12, 7-11, 8-9, 8-12, 8-13, 9-10, 10-11; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7805},"legs":[[],[],[]]}},{"id":7806,"L":6,"kind":"4","num":"V6.6490","seq":6490,"edges":[[0,1],[0,1],[2,6],[4,7],[6,7],[3,8],[5,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[5,11],[7,11],[0,12],[8,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{est} L^{msu} L^{gpv} L^{nqw} L^{fht} L^{dru} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-10, 6-12, 7-8, 7-11, 8-12, 9-13, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7806},"legs":[[],[],[]]}},{"id":7807,"L":6,"kind":"4","num":"V6.6491","seq":6491,"edges":[[0,1],[0,1],[2,6],[4,7],[6,7],[3,8],[5,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[9,11],[0,12],[5,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{est} L^{msu} L^{gpu} L^{nqv} L^{fht} L^{dvw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-10, 6-13, 7-8, 7-11, 8-9, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7807},"legs":[[],[],[]]}},{"id":7808,"L":6,"kind":"4","num":"V6.6492","seq":6492,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[5,7],[4,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[9,11],[0,12],[8,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{eps} L^{gqt} L^{mtu} L^{nrv} L^{fhs} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-11, 8-9, 9-13, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7808},"legs":[[],[],[]]}},{"id":7809,"L":6,"kind":"4","num":"V6.6493","seq":6493,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[4,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[7,11],[9,11],[0,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{eps} L^{gtu} L^{mtv} L^{nqw} L^{fhs} L^{duw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-13, 7-11, 8-9, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7809},"legs":[[],[],[]]}},{"id":7810,"L":6,"kind":"4","num":"V6.6494","seq":6494,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[5,7],[4,8],[7,8],[4,9],[8,9],[2,10],[3,10],[6,10],[1,11],[9,11],[0,12],[5,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{eps} L^{gqt} L^{mtu} L^{nuv} L^{fhs} L^{dvw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-13, 7-11, 8-9, 9-10, 10-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7824},"legs":[[],[],[]]}},{"id":7825,"L":6,"kind":"4","num":"V6.6509","seq":6509,"edges":[[0,1],[0,1],[2,7],[6,7],[2,8],[5,8],[4,9],[5,9],[6,9],[3,10],[5,10],[6,10],[1,11],[4,11],[8,11],[0,12],[3,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{esv} L^{fpw} L^{mqt} L^{gru} L^{dnw} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-11, 4-13, 5-10, 5-12, 6-9, 6-10, 6-11, 7-8, 7-10, 7-11, 8-13, 9-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7843},"legs":[[],[],[]]}},{"id":7844,"L":6,"kind":"4","num":"V6.6528","seq":6528,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[5,10],[6,10],[0,11],[4,11],[7,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{emw} L^{fnu} L^{crt} L^{apv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-10, 5-12, 6-7, 6-11, 7-8, 7-11, 8-10, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7844},"legs":[[],[],[]]}},{"id":7845,"L":6,"kind":"4","num":"V6.6529","seq":6529,"edges":[[0,1],[0,1],[3,6],[3,7],[6,7],[2,8],[5,8],[4,9],[8,9],[4,10],[5,10],[9,10],[1,11],[5,11],[7,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gst} L^{hsu} L^{epv} L^{mvw} L^{nqw} L^{dru} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-8, 5-10, 5-11, 6-9, 6-11, 6-12, 7-8, 7-13, 8-12, 9-10, 10-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7859},"legs":[[],[],[]]}},{"id":7860,"L":6,"kind":"4","num":"V6.6544","seq":6544,"edges":[[3,5],[4,5],[3,6],[4,6],[0,7],[2,8],[7,8],[1,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{atu} L^{etv} L^{cvw} L^{fsu} L^{drw} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-12, 7-11, 8-9, 8-11, 9-10, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7861},"legs":[[],[],[]]}},{"id":7862,"L":6,"kind":"4","num":"V6.6546","seq":6546,"edges":[[4,5],[3,6],[0,7],[4,7],[0,8],[3,8],[7,8],[2,9],[6,9],[1,10],[5,10],[9,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{apv} L^{bhv} L^{etw} L^{crw} L^{fqu} L^{dms}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-13, 5-6, 5-8, 5-12, 6-11, 6-13, 7-10, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7862},"legs":[[],[],[]]}},{"id":7863,"L":6,"kind":"4","num":"V6.6547","seq":6547,"edges":[[5,6],[2,7],[4,7],[2,8],[3,8],[7,8],[1,9],[3,9],[5,9],[1,10],[3,10],[5,10],[0,11],[4,11],[6,11],[0,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{fgw} L^{chs} L^{dmt} L^{apu} L^{bqv}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-11, 3-8, 3-9, 4-9, 4-10, 4-11, 5-8, 5-12, 5-13, 6-7, 6-10, 6-11, 7-12, 7-13, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7880},"legs":[[],[],[]]}},{"id":7881,"L":6,"kind":"4","num":"V6.6565","seq":6565,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{stu} L^{rsv} L^{avw} L^{btw} L^{enq} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-7, 6-12, 7-9, 8-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7881},"legs":[[],[],[]]}},{"id":7882,"L":6,"kind":"4","num":"V6.6566","seq":6566,"edges":[[1,2],[3,5],[4,5],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[4,11],[1,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{gnu} L^{rvw} L^{auv} L^{bsw} L^{ehp} L^{dqt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-12, 5-6, 5-8, 5-12, 6-13, 7-9, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7882},"legs":[[],[],[]]}},{"id":7883,"L":6,"kind":"4","num":"V6.6567","seq":6567,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[4,7],[5,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[8,11],[1,12],[3,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{nqs} L^{tuv} L^{ast} L^{bru} L^{evw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-8, 6-7, 6-8, 7-11, 8-10, 9-10, 9-11, 9-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7883},"legs":[[],[],[]]}},{"id":7884,"L":6,"kind":"4","num":"V6.6568","seq":6568,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[1,12],[3,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{rst} L^{qsu} L^{auv} L^{btv} L^{enw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-8, 8-9, 8-11, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7884},"legs":[[],[],[]]}},{"id":7885,"L":6,"kind":"4","num":"V6.6569","seq":6569,"edges":[[3,4],[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[0,9],[4,9],[0,10],[3,10],[9,10],[2,11],[6,11],[8,11],[1,12],[5,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{etu} L^{ctv} L^{apw} L^{bmw} L^{fsv} L^{dru}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-5, 4-7, 4-11, 5-6, 5-10, 6-7, 6-13, 7-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7885},"legs":[[],[],[]]}},{"id":7886,"L":6,"kind":"4","num":"V6.6570","seq":6570,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[7,11],[1,12],[5,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{pst} L^{huv} L^{asu} L^{brv} L^{etw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-7, 6-8, 6-13, 7-11, 8-10, 8-12, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7886},"legs":[[],[],[]]}},{"id":7887,"L":6,"kind":"4","num":"V6.6571","seq":6571,"edges":[[4,5],[3,6],[5,6],[0,7],[4,7],[2,8],[3,8],[7,8],[0,9],[4,9],[1,10],[3,10],[1,11],[6,11],[10,11],[2,12],[5,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{apu} L^{ehu} L^{bqv} L^{cmw} L^{dtw} L^{fsv}","graph":"13 vertices; edges 1-8, 1-10, 2-11, 2-12, 3-9, 3-13, 4-7, 4-9, 4-11, 5-6, 5-8, 5-10, 6-7, 6-13, 7-12, 8-9, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7887},"legs":[[],[],[]]}},{"id":7888,"L":6,"kind":"4","num":"V6.6572","seq":6572,"edges":[[1,2],[4,5],[4,6],[5,6],[3,7],[3,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[7,11],[1,12],[3,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{nqs} L^{ftu} L^{gpv} L^{ast} L^{brv} L^{euw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-7, 6-11, 7-10, 8-10, 8-12, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7888},"legs":[[],[],[]]}},{"id":7889,"L":6,"kind":"4","num":"V6.6573","seq":6573,"edges":[[4,5],[3,6],[5,6],[0,7],[2,8],[7,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[0,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{euw} L^{fpw} L^{chv} L^{bqt} L^{dms}","graph":"13 vertices; edges 1-8, 1-12, 2-11, 2-13, 3-9, 3-10, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7889},"legs":[[],[],[]]}},{"id":7890,"L":6,"kind":"4","num":"V6.6574","seq":6574,"edges":[[3,5],[4,5],[3,6],[4,6],[0,7],[2,8],[7,8],[2,9],[8,9],[1,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{atu} L^{etv} L^{fvw} L^{csu} L^{drw} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-11, 2-12, 3-9, 3-10, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-12, 7-11, 8-9, 8-11, 9-10, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7890},"legs":[[],[],[]]}},{"id":7891,"L":6,"kind":"4","num":"V6.6575","seq":6575,"edges":[[1,2],[3,5],[3,6],[4,7],[4,8],[7,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{gst} L^{muv} L^{nuw} L^{aqs} L^{bvw} L^{ert} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-8, 5-9, 5-13, 6-10, 6-12, 7-10, 7-12, 8-9, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7891},"legs":[[],[],[]]}},{"id":7892,"L":6,"kind":"4","num":"V6.6576","seq":6576,"edges":[[3,5],[4,5],[3,6],[4,6],[0,7],[0,8],[7,8],[2,9],[8,9],[1,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{atu} L^{btv} L^{evw} L^{cuw} L^{frs} L^{dmq}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-12, 7-12, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7897},"legs":[[],[],[]]}},{"id":7898,"L":6,"kind":"4","num":"V6.6582","seq":6582,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[4,8],[5,8],[1,9],[7,9],[2,10],[4,10],[7,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1509*n**14 - 2089*n**13 + 1245*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{enr} L^{cuw} L^{fpv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-9, 5-11, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7899},"legs":[[],[],[]]}},{"id":7900,"L":6,"kind":"4","num":"V6.6584","seq":6584,"edges":[[3,4],[3,6],[4,7],[5,7],[6,7],[1,8],[6,8],[2,9],[5,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{htu} L^{nqt} L^{cuv} L^{erw} L^{fps} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-8, 5-11, 6-8, 6-10, 6-11, 7-8, 7-9, 9-13, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7918},"legs":[[],[],[]]}},{"id":7919,"L":6,"kind":"4","num":"V6.6603","seq":6603,"edges":[[1,2],[3,7],[5,7],[6,7],[4,8],[5,8],[6,8],[3,9],[4,9],[5,9],[0,10],[6,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{tuv} L^{fqt} L^{mru} L^{gns} L^{avw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-8, 4-10, 4-12, 5-9, 5-10, 5-12, 6-8, 6-9, 6-10, 7-8, 7-9, 7-11, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7919},"legs":[[],[],[]]}},{"id":7920,"L":6,"kind":"4","num":"V6.6604","seq":6604,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[6,8],[7,8],[2,9],[1,10],[8,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{stu} L^{evw} L^{cuv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-12, 5-7, 5-8, 6-7, 6-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7920},"legs":[[],[],[]]}},{"id":7921,"L":6,"kind":"4","num":"V6.6605","seq":6605,"edges":[[3,4],[3,5],[3,6],[4,7],[5,7],[4,8],[6,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[0,12],[1,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{mst} L^{nqu} L^{psv} L^{euv} L^{crt} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-8, 6-11, 7-9, 7-11, 8-10, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7921},"legs":[[],[],[]]}},{"id":7922,"L":6,"kind":"4","num":"V6.6606","seq":6606,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[3,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[8,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{muv} L^{euw} L^{cst} L^{afv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-7, 5-8, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7922},"legs":[[],[],[]]}},{"id":7923,"L":6,"kind":"4","num":"V6.6607","seq":6607,"edges":[[1,2],[4,7],[5,7],[6,7],[4,8],[5,8],[6,8],[3,9],[5,9],[6,9],[0,10],[3,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{tuv} L^{mqt} L^{nru} L^{fsv} L^{agw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-10, 4-11, 4-12, 5-8, 5-9, 5-12, 6-8, 6-9, 6-10, 7-8, 7-9, 7-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7923},"legs":[[],[],[]]}},{"id":7924,"L":6,"kind":"4","num":"V6.6608","seq":6608,"edges":[[0,2],[1,2],[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[3,8],[4,8],[8,9],[7,10],[9,10],[1,11],[10,11],[0,12],[9,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{iab} L^{kcd} L^{jac} L^{efg} L^{hmn} L^{ehp} L^{fmq} L^{pqr} L^{gns} L^{stu} L^{rtv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-6, 4-7, 4-9, 5-6, 5-7, 5-9, 6-8, 7-8, 8-11, 9-10, 10-11, 10-13, 11-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7924},"legs":[[],[],[]]}},{"id":7925,"L":6,"kind":"4","num":"V6.6609","seq":6609,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[3,8],[4,8],[8,9],[7,10],[9,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{qrs} L^{hpt} L^{tuv} L^{suw} L^{aew} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-12, 4-6, 4-7, 4-9, 5-6, 5-7, 5-9, 6-8, 7-8, 8-11, 9-10, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7925},"legs":[[],[],[]]}},{"id":7926,"L":6,"kind":"4","num":"V6.6610","seq":6610,"edges":[[3,4],[3,6],[4,7],[5,7],[6,7],[1,8],[5,8],[2,9],[6,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{htu} L^{nqt} L^{crv} L^{euw} L^{fps} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-8, 5-11, 6-8, 6-9, 6-11, 7-8, 7-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7926},"legs":[[],[],[]]}},{"id":7927,"L":6,"kind":"4","num":"V6.6611","seq":6611,"edges":[[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[3,8],[4,8],[2,9],[8,9],[1,10],[7,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{rst} L^{mqu} L^{euv} L^{ctw} L^{afw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-7, 4-9, 5-6, 5-7, 5-9, 6-8, 7-8, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7927},"legs":[[],[],[]]}},{"id":7928,"L":6,"kind":"4","num":"V6.6612","seq":6612,"edges":[[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[3,8],[4,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[0,12],[1,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{rst} L^{mqu} L^{euv} L^{ctv} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-7, 4-9, 5-6, 5-7, 5-9, 6-8, 7-8, 8-11, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7928},"legs":[[],[],[]]}},{"id":7929,"L":6,"kind":"4","num":"V6.6613","seq":6613,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[1,8],[2,9],[5,9],[8,9],[2,10],[4,10],[6,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1519*n**14 - 2122*n**13 + 1281*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{cvw} L^{erv} L^{fpt} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-11, 6-8, 6-10, 7-8, 7-11, 7-12, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7929},"legs":[[],[],[]]}},{"id":7930,"L":6,"kind":"4","num":"V6.6614","seq":6614,"edges":[[3,4],[4,5],[3,6],[5,6],[6,7],[5,8],[7,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[4,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1487*n**14 - 2009*n**13 + 1149*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{stu} L^{rtv} L^{evw} L^{cuw} L^{afp} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-8, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7930},"legs":[[],[],[]]}},{"id":7931,"L":6,"kind":"4","num":"V6.6615","seq":6615,"edges":[[3,4],[4,5],[3,6],[4,7],[6,7],[3,8],[5,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[6,11],[0,12],[1,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1509*n**14 - 2087*n**13 + 1239*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{psu} L^{mqv} L^{evw} L^{cuw} L^{aft} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-9, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7931},"legs":[[],[],[]]}},{"id":7932,"L":6,"kind":"4","num":"V6.6616","seq":6616,"edges":[[1,2],[4,5],[3,6],[3,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fst} L^{gqu} L^{hvw} L^{auv} L^{bsw} L^{enr} L^{dpt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-9, 5-6, 5-12, 5-13, 6-8, 6-12, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7932},"legs":[[],[],[]]}},{"id":7933,"L":6,"kind":"4","num":"V6.6617","seq":6617,"edges":[[1,2],[3,6],[4,6],[3,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{fmt} L^{gqu} L^{hvw} L^{auv} L^{btw} L^{enr} L^{dps}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-9, 5-7, 5-12, 5-13, 6-8, 6-12, 6-13, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7933},"legs":[[],[],[]]}},{"id":7934,"L":6,"kind":"4","num":"V6.6618","seq":6618,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[7,11],[8,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qst} L^{uvw} L^{asu} L^{brv} L^{etw} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-13, 6-7, 6-8, 7-11, 8-10, 8-12, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7934},"legs":[[],[],[]]}},{"id":7935,"L":6,"kind":"4","num":"V6.6619","seq":6619,"edges":[[1,2],[4,5],[3,6],[5,6],[5,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[4,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{rtu} L^{gvw} L^{asv} L^{btw} L^{ehn} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-12, 5-6, 5-12, 5-13, 6-7, 6-8, 7-10, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7935},"legs":[[],[],[]]}},{"id":7936,"L":6,"kind":"4","num":"V6.6620","seq":6620,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[4,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1509*n**14 - 2089*n**13 + 1245*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{emv} L^{fsu} L^{cpw} L^{atw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-11, 6-7, 6-8, 7-10, 7-12, 8-10, 9-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7937},"legs":[[],[],[]]}},{"id":7938,"L":6,"kind":"4","num":"V6.6622","seq":6622,"edges":[[3,5],[4,5],[3,6],[4,6],[1,7],[2,8],[7,8],[0,9],[6,9],[2,10],[4,10],[9,10],[0,11],[5,11],[8,11],[1,12],[3,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{ctu} L^{etv} L^{asw} L^{fqw} L^{brv} L^{dmu}","graph":"13 vertices; edges 1-10, 1-12, 2-8, 2-13, 3-9, 3-11, 4-6, 4-7, 4-13, 5-6, 5-7, 5-11, 6-12, 7-10, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7976},"legs":[[],[],[]]}},{"id":7977,"L":6,"kind":"4","num":"V6.6661","seq":6661,"edges":[[3,5],[4,6],[0,7],[1,8],[3,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[2,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{avw} L^{chv} L^{dpw} L^{bmq} L^{ert} L^{fsu}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-6, 4-9, 4-11, 5-7, 5-10, 5-11, 6-12, 6-13, 7-12, 7-13, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":7978},"legs":[[],[],[]]}},{"id":7979,"L":6,"kind":"4","num":"V6.6663","seq":6663,"edges":[[1,2],[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[1,12],[3,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{npu} L^{gsv} L^{aqv} L^{btu} L^{erw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-10, 6-12, 7-9, 7-11, 8-11, 9-10, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8013},"legs":[[],[],[]]}},{"id":8014,"L":6,"kind":"4","num":"V6.6698","seq":6698,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[4,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[7,11],[1,12],[5,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{nst} L^{huv} L^{asu} L^{brv} L^{etw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-7, 6-13, 7-11, 8-10, 8-12, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8014},"legs":[[],[],[]]}},{"id":8015,"L":6,"kind":"4","num":"V6.6699","seq":6699,"edges":[[1,2],[3,4],[5,6],[4,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[5,11],[1,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{mqu} L^{gvw} L^{auv} L^{bsw} L^{ehr} L^{dnt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-8, 5-13, 6-7, 6-8, 6-12, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8015},"legs":[[],[],[]]}},{"id":8016,"L":6,"kind":"4","num":"V6.6700","seq":6700,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[5,11],[1,12],[6,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{ntu} L^{gvw} L^{atv} L^{brw} L^{ehq} L^{dsu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-12, 7-11, 7-13, 8-10, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8016},"legs":[[],[],[]]}},{"id":8017,"L":6,"kind":"4","num":"V6.6701","seq":6701,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[4,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[8,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gnt} L^{uvw} L^{atu} L^{bsv} L^{erw} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-8, 5-13, 6-7, 6-12, 7-11, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8017},"legs":[[],[],[]]}},{"id":8018,"L":6,"kind":"4","num":"V6.6702","seq":6702,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[5,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[1,12],[9,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mqt} L^{hru} L^{auv} L^{bst} L^{enw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-8, 5-12, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8018},"legs":[[],[],[]]}},{"id":8019,"L":6,"kind":"4","num":"V6.6703","seq":6703,"edges":[[1,2],[3,4],[4,7],[6,7],[3,8],[5,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{gpw} L^{atw} L^{bqv} L^{enu} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-12, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8019},"legs":[[],[],[]]}},{"id":8020,"L":6,"kind":"4","num":"V6.6704","seq":6704,"edges":[[1,2],[3,4],[5,6],[4,7],[3,8],[7,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{guw} L^{asw} L^{bqv} L^{ent} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-12, 6-7, 6-11, 6-13, 7-10, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8020},"legs":[[],[],[]]}},{"id":8021,"L":6,"kind":"4","num":"V6.6705","seq":6705,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[3,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{ptu} L^{htv} L^{avw} L^{bru} L^{enq} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-12, 6-8, 6-12, 7-11, 7-13, 8-9, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8021},"legs":[[],[],[]]}},{"id":8022,"L":6,"kind":"4","num":"V6.6706","seq":6706,"edges":[[1,2],[3,4],[3,6],[5,6],[4,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[1,12],[4,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{mqt} L^{huv} L^{atu} L^{bsv} L^{erw} L^{dnw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-8, 5-13, 6-7, 6-8, 6-12, 7-11, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8032},"legs":[[],[],[]]}},{"id":8033,"L":6,"kind":"4","num":"V6.6717","seq":6717,"edges":[[1,2],[3,5],[4,5],[4,6],[5,6],[3,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[7,11],[8,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{nqr} L^{gst} L^{uvw} L^{asu} L^{brv} L^{etw} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-7, 5-13, 6-7, 7-11, 8-10, 8-12, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8033},"legs":[[],[],[]]}},{"id":8034,"L":6,"kind":"4","num":"V6.6718","seq":6718,"edges":[[1,2],[4,5],[3,6],[5,6],[4,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[5,11],[1,12],[4,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{ntu} L^{gvw} L^{asv} L^{btw} L^{ehr} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-12, 5-6, 5-8, 5-13, 6-7, 6-12, 7-10, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8034},"legs":[[],[],[]]}},{"id":8035,"L":6,"kind":"4","num":"V6.6719","seq":6719,"edges":[[1,2],[3,4],[3,5],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[6,11],[1,12],[4,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{rtu} L^{mqv} L^{avw} L^{btw} L^{ehs} L^{dnu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-9, 5-13, 6-7, 6-9, 7-8, 7-12, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8035},"legs":[[],[],[]]}},{"id":8036,"L":6,"kind":"4","num":"V6.6720","seq":6720,"edges":[[1,2],[4,5],[4,6],[3,7],[5,7],[3,8],[6,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[4,11],[1,12],[3,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{nst} L^{fqu} L^{gsv} L^{art} L^{buv} L^{epw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-12, 6-8, 6-10, 7-9, 7-10, 8-11, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8036},"legs":[[],[],[]]}},{"id":8037,"L":6,"kind":"4","num":"V6.6721","seq":6721,"edges":[[1,2],[3,4],[4,5],[3,6],[4,7],[6,7],[3,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[6,11],[1,12],[5,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{nrt} L^{hpu} L^{auv} L^{btv} L^{esw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-9, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8037},"legs":[[],[],[]]}},{"id":8038,"L":6,"kind":"4","num":"V6.6722","seq":6722,"edges":[[1,2],[3,5],[4,6],[3,7],[4,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{gnu} L^{qsv} L^{avw} L^{buw} L^{ert} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-8, 5-13, 6-9, 6-12, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8038},"legs":[[],[],[]]}},{"id":8039,"L":6,"kind":"4","num":"V6.6723","seq":6723,"edges":[[1,2],[3,4],[4,5],[3,6],[4,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[6,11],[1,12],[5,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{npt} L^{huv} L^{atu} L^{brv} L^{esw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8039},"legs":[[],[],[]]}},{"id":8040,"L":6,"kind":"4","num":"V6.6724","seq":6724,"edges":[[1,2],[4,5],[4,6],[3,7],[5,7],[3,8],[4,8],[0,9],[5,9],[7,9],[0,10],[6,10],[8,10],[2,11],[6,11],[1,12],[3,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{nst} L^{fqu} L^{gpv} L^{aru} L^{bsv} L^{etw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-8, 6-10, 7-11, 7-12, 8-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8040},"legs":[[],[],[]]}},{"id":8041,"L":6,"kind":"4","num":"V6.6725","seq":6725,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[1,12],[6,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{nqt} L^{guv} L^{atu} L^{brv} L^{ehw} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-8, 7-11, 7-13, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8041},"legs":[[],[],[]]}},{"id":8042,"L":6,"kind":"4","num":"V6.6726","seq":6726,"edges":[[3,4],[4,6],[5,6],[4,7],[5,7],[3,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 587*n**15 + 1425*n**14 - 1880*n**13 + 1050*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{pru} L^{hvw} L^{esv} L^{ctu} L^{afw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-8, 6-10, 7-11, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8042},"legs":[[],[],[]]}},{"id":8043,"L":6,"kind":"4","num":"V6.6727","seq":6727,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1490*n**14 - 2028*n**13 + 1179*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{htw} L^{erw} L^{cuv} L^{afs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-10, 6-12, 7-9, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8043},"legs":[[],[],[]]}},{"id":8044,"L":6,"kind":"4","num":"V6.6728","seq":6728,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[5,8],[1,9],[4,9],[7,9],[2,10],[4,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1536*n**14 - 2171*n**13 + 1329*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{erw} L^{cnu} L^{fpv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8044},"legs":[[],[],[]]}},{"id":8045,"L":6,"kind":"4","num":"V6.6729","seq":6729,"edges":[[1,2],[3,4],[4,5],[5,6],[5,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{qtu} L^{gvw} L^{arv} L^{btw} L^{ehn} L^{dsu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-12, 6-7, 6-8, 7-10, 7-13, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8045},"legs":[[],[],[]]}},{"id":8046,"L":6,"kind":"4","num":"V6.6730","seq":6730,"edges":[[1,2],[4,6],[5,6],[4,7],[5,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1463*n**14 - 2000*n**13 + 1176*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{fvw} L^{atv} L^{buw} L^{egs} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-9, 4-12, 4-13, 5-7, 5-8, 5-13, 6-7, 6-8, 6-12, 7-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8046},"legs":[[],[],[]]}},{"id":8047,"L":6,"kind":"4","num":"V6.6731","seq":6731,"edges":[[1,2],[3,5],[4,6],[5,6],[4,7],[5,7],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[8,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{nrt} L^{uvw} L^{asu} L^{btv} L^{egw} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-7, 5-8, 5-13, 6-7, 6-8, 7-10, 8-11, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8047},"legs":[[],[],[]]}},{"id":8048,"L":6,"kind":"4","num":"V6.6732","seq":6732,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[1,8],[0,9],[3,9],[7,9],[0,10],[4,10],[7,10],[2,11],[6,11],[8,11],[1,12],[5,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{cvw} L^{amt} L^{bqu} L^{fsv} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-6, 4-7, 4-10, 5-6, 5-7, 5-11, 6-13, 7-12, 8-10, 8-11, 9-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8048},"legs":[[],[],[]]}},{"id":8049,"L":6,"kind":"4","num":"V6.6733","seq":6733,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[1,8],[2,9],[5,9],[8,9],[0,10],[4,10],[6,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1507*n**14 - 2076*n**13 + 1224*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{cvw} L^{erv} L^{apt} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-8, 5-11, 6-8, 6-10, 7-8, 7-11, 7-12, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8049},"legs":[[],[],[]]}},{"id":8050,"L":6,"kind":"4","num":"V6.6734","seq":6734,"edges":[[3,4],[3,5],[4,6],[5,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[4,10],[5,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1529*n**14 - 2158*n**13 + 1326*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{quv} L^{emw} L^{fsu} L^{cpr} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-7, 5-11, 6-8, 6-11, 7-10, 7-12, 8-10, 8-12, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8051},"legs":[[],[],[]]}},{"id":8052,"L":6,"kind":"4","num":"V6.6736","seq":6736,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[1,8],[2,9],[4,9],[8,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1509*n**14 - 2089*n**13 + 1245*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{cvw} L^{epv} L^{fsw} L^{atu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-8, 7-11, 7-12, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8052},"legs":[[],[],[]]}},{"id":8053,"L":6,"kind":"4","num":"V6.6737","seq":6737,"edges":[[3,4],[4,5],[5,6],[5,7],[0,8],[3,8],[1,9],[4,9],[6,9],[2,10],[7,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1487*n**14 - 2009*n**13 + 1149*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ahw} L^{cps} L^{euw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-10, 7-12, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8053},"legs":[[],[],[]]}},{"id":8054,"L":6,"kind":"4","num":"V6.6738","seq":6738,"edges":[[3,4],[4,5],[5,6],[0,8],[3,8],[5,8],[2,9],[4,9],[7,9],[1,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1490*n**14 - 2028*n**13 + 1179*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ahr} L^{epu} L^{csv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-11, 7-12, 8-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8054},"legs":[[],[],[]]}},{"id":8055,"L":6,"kind":"4","num":"V6.6739","seq":6739,"edges":[[5,6],[1,7],[3,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[1,10],[3,10],[4,10],[2,11],[4,11],[6,11],[0,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cgw} L^{asw} L^{ehn} L^{dmp} L^{fqu} L^{btv}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-11, 3-10, 3-12, 4-8, 4-10, 4-11, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8056},"legs":[[],[],[]]}},{"id":8057,"L":6,"kind":"4","num":"V6.6741","seq":6741,"edges":[[5,6],[1,7],[3,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[4,11],[6,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1519*n**14 - 2122*n**13 + 1281*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cgw} L^{asw} L^{ehn} L^{fpu} L^{dqv} L^{bmt}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-8, 4-10, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8057},"legs":[[],[],[]]}},{"id":8058,"L":6,"kind":"4","num":"V6.6742","seq":6742,"edges":[[1,2],[3,4],[3,5],[5,8],[6,8],[7,8],[4,9],[6,9],[7,9],[0,10],[5,10],[7,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{uvw} L^{pru} L^{msv} L^{aqw} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-11, 7-9, 7-10, 7-12, 8-9, 8-10, 8-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8127},"legs":[[],[],[]]}},{"id":8128,"L":6,"kind":"4","num":"V6.6812","seq":6812,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[0,11],[4,11],[6,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1435*n**14 - 1914*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{cuw} L^{fpw} L^{dhv} L^{aqt} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8128},"legs":[[],[],[]]}},{"id":8129,"L":6,"kind":"4","num":"V6.6813","seq":6813,"edges":[[4,5],[3,6],[5,6],[1,7],[3,7],[1,8],[3,8],[0,9],[4,9],[7,9],[0,10],[4,10],[8,10],[2,11],[6,11],[2,12],[5,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{chu} L^{dmv} L^{apu} L^{bqv} L^{etw} L^{fsw}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-7, 4-8, 4-9, 5-6, 5-10, 5-11, 6-7, 6-13, 7-12, 8-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8129},"legs":[[],[],[]]}},{"id":8130,"L":6,"kind":"4","num":"V6.6814","seq":6814,"edges":[[1,2],[3,4],[4,5],[3,6],[6,7],[5,8],[0,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{rtu} L^{pvw} L^{atv} L^{buw} L^{ens} L^{dhq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-9, 6-13, 7-8, 7-12, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8130},"legs":[[],[],[]]}},{"id":8131,"L":6,"kind":"4","num":"V6.6815","seq":6815,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[6,7],[5,8],[0,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[1,12],[3,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{rst} L^{quv} L^{asu} L^{btv} L^{enw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-8, 8-10, 8-11, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8131},"legs":[[],[],[]]}},{"id":8132,"L":6,"kind":"4","num":"V6.6816","seq":6816,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[6,8],[0,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{stu} L^{rvw} L^{asv} L^{btw} L^{enq} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-7, 6-12, 7-9, 8-10, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8132},"legs":[[],[],[]]}},{"id":8133,"L":6,"kind":"4","num":"V6.6817","seq":6817,"edges":[[1,2],[3,4],[4,6],[5,6],[4,7],[5,7],[3,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[8,11],[1,12],[3,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{nqt} L^{guv} L^{aru} L^{bst} L^{evw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-7, 6-8, 6-10, 7-11, 8-11, 9-10, 9-12, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8134},"legs":[[],[],[]]}},{"id":8135,"L":6,"kind":"4","num":"V6.6819","seq":6819,"edges":[[5,6],[2,7],[6,7],[1,8],[5,8],[7,8],[0,9],[3,9],[4,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 587*n**15 + 1425*n**14 - 1880*n**13 + 1050*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{euw} L^{csw} L^{agn} L^{bhp} L^{fqv} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-10, 4-11, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8135},"legs":[[],[],[]]}},{"id":8136,"L":6,"kind":"4","num":"V6.6820","seq":6820,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[8,11],[1,12],[3,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{nqs} L^{tuv} L^{art} L^{bsu} L^{evw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-8, 6-7, 6-8, 7-10, 8-11, 9-10, 9-11, 9-12, 12-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8137},"legs":[[],[],[]]}},{"id":8138,"L":6,"kind":"4","num":"V6.6822","seq":6822,"edges":[[3,5],[4,5],[3,6],[4,6],[0,7],[0,8],[2,9],[7,9],[8,9],[1,10],[7,10],[8,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{atu} L^{bvw} L^{etv} L^{cuw} L^{frs} L^{dmq}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-12, 7-12, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8138},"legs":[[],[],[]]}},{"id":8139,"L":6,"kind":"4","num":"V6.6823","seq":6823,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[4,8],[5,8],[3,9],[7,9],[8,9],[3,10],[5,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{ers} L^{rtu} L^{mnv} L^{gtv} L^{hpw} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-9, 6-11, 6-13, 7-8, 7-13, 8-10, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8139},"legs":[[],[],[]]}},{"id":8140,"L":6,"kind":"4","num":"V6.6824","seq":6824,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[5,7],[4,8],[3,9],[5,9],[8,9],[2,10],[7,10],[1,11],[8,11],[10,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gps} L^{mqt} L^{nuv} L^{hru} L^{etw} L^{dvw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-10, 5-8, 5-9, 6-7, 6-8, 6-10, 7-13, 8-11, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8140},"legs":[[],[],[]]}},{"id":8141,"L":6,"kind":"4","num":"V6.6825","seq":6825,"edges":[[0,1],[0,1],[2,5],[4,6],[5,6],[2,7],[6,7],[3,8],[5,8],[4,9],[8,9],[3,10],[7,10],[1,11],[10,11],[0,12],[9,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{epq} L^{mpr} L^{frs} L^{gqt} L^{ntu} L^{hsv} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-6, 3-8, 4-9, 4-11, 5-7, 5-10, 6-7, 6-9, 7-8, 8-11, 9-10, 10-13, 11-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8142},"legs":[[],[],[]]}},{"id":8143,"L":6,"kind":"4","num":"V6.6827","seq":6827,"edges":[[0,1],[0,1],[4,5],[3,6],[5,6],[2,7],[6,7],[2,8],[5,8],[4,9],[8,9],[3,10],[7,10],[1,11],[10,11],[0,12],[9,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{mpq} L^{gpr} L^{ers} L^{fqt} L^{ntu} L^{hsv} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-7, 4-11, 5-6, 5-10, 6-7, 6-9, 7-8, 8-11, 9-10, 10-13, 11-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8143},"legs":[[],[],[]]}},{"id":8144,"L":6,"kind":"4","num":"V6.6828","seq":6828,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[8,9],[3,10],[5,10],[7,10],[1,11],[6,11],[0,12],[5,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fnv} L^{msv} L^{hpu} L^{dtw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-11, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8144},"legs":[[],[],[]]}},{"id":8145,"L":6,"kind":"4","num":"V6.6829","seq":6829,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[7,8],[3,9],[5,9],[8,9],[2,10],[5,10],[8,10],[3,11],[4,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{ers} L^{rtu} L^{tvw} L^{gnv} L^{fpw} L^{hmu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-12, 6-10, 6-11, 6-13, 7-8, 7-13, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8147},"legs":[[],[],[]]}},{"id":8148,"L":6,"kind":"4","num":"V6.6832","seq":6832,"edges":[[0,1],[0,1],[3,4],[2,7],[5,7],[2,8],[6,8],[4,9],[6,9],[3,10],[5,10],[8,10],[1,11],[6,11],[7,11],[0,12],[5,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{enu} L^{frv} L^{msw} L^{hpv} L^{dtu} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-8, 6-11, 6-13, 7-9, 7-10, 7-12, 8-12, 9-11, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8166},"legs":[[],[],[]]}},{"id":8167,"L":6,"kind":"4","num":"V6.6851","seq":6851,"edges":[[5,6],[2,7],[3,7],[0,8],[5,8],[7,8],[1,9],[3,9],[4,9],[0,10],[4,10],[6,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1549*n**14 - 2223*n**13 + 1395*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{egw} L^{asw} L^{chn} L^{bpu} L^{fqv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-8, 4-10, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8168},"legs":[[],[],[]]}},{"id":8169,"L":6,"kind":"4","num":"V6.6853","seq":6853,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[5,8],[7,8],[3,9],[6,9],[3,10],[8,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{ers} L^{mtu} L^{ntv} L^{grw} L^{hvw} L^{fpu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-9, 6-12, 6-13, 7-10, 7-13, 8-9, 8-12, 9-11, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8185},"legs":[[],[],[]]}},{"id":8186,"L":6,"kind":"4","num":"V6.6870","seq":6870,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[7,9],[8,9],[3,10],[6,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mtv} L^{hsw} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-12, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8203},"legs":[[],[],[]]}},{"id":8204,"L":6,"kind":"4","num":"V6.6888","seq":6888,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[6,7],[5,8],[7,8],[2,9],[8,9],[3,10],[9,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{mnp} L^{eqr} L^{qst} L^{nsu} L^{fuv} L^{gvw} L^{htw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-6, 6-9, 6-13, 7-8, 7-13, 8-9, 8-12, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8204},"legs":[[],[],[]]}},{"id":8205,"L":6,"kind":"4","num":"V6.6889","seq":6889,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[5,7],[6,7],[7,8],[3,9],[8,9],[2,10],[8,10],[3,11],[9,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{eqr} L^{nqs} L^{stu} L^{gtv} L^{fuw} L^{hvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-6, 6-8, 6-13, 7-8, 7-13, 8-9, 9-10, 9-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8205},"legs":[[],[],[]]}},{"id":8206,"L":6,"kind":"4","num":"V6.6890","seq":6890,"edges":[[0,1],[0,1],[5,6],[3,7],[2,8],[6,8],[4,9],[6,9],[7,9],[3,10],[5,10],[8,10],[1,11],[4,11],[7,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{esw} L^{mtu} L^{hqw} L^{dnv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-12, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8206},"legs":[[],[],[]]}},{"id":8207,"L":6,"kind":"4","num":"V6.6891","seq":6891,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[6,9],[7,9],[3,10],[5,10],[8,10],[1,11],[7,11],[0,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{mst} L^{hpv} L^{duw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-12, 9-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8207},"legs":[[],[],[]]}},{"id":8208,"L":6,"kind":"4","num":"V6.6892","seq":6892,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[2,8],[5,8],[6,8],[4,9],[7,9],[3,10],[5,10],[6,10],[1,11],[9,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{nru} L^{eps} L^{muv} L^{hqt} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-8, 6-9, 6-11, 7-8, 7-9, 7-11, 8-10, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8208},"legs":[[],[],[]]}},{"id":8209,"L":6,"kind":"4","num":"V6.6893","seq":6893,"edges":[[0,1],[0,1],[2,7],[5,7],[2,8],[5,8],[4,9],[6,9],[8,9],[3,10],[6,10],[7,10],[1,11],[4,11],[6,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{epv} L^{fqw} L^{msw} L^{gtv} L^{dnu} L^{chr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-11, 4-13, 5-10, 5-12, 6-8, 6-9, 6-13, 7-10, 7-11, 7-12, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8209},"legs":[[],[],[]]}},{"id":8210,"L":6,"kind":"4","num":"V6.6894","seq":6894,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,7],[5,8],[3,9],[8,9],[3,10],[7,10],[8,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{ers} L^{mrt} L^{nuv} L^{guw} L^{htv} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-9, 6-12, 6-13, 7-8, 7-13, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8210},"legs":[[],[],[]]}},{"id":8211,"L":6,"kind":"4","num":"V6.6895","seq":6895,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[7,8],[4,9],[6,9],[7,9],[3,10],[5,10],[8,10],[1,11],[2,11],[6,11],[0,12],[3,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{euv} L^{muw} L^{nsv} L^{gqw} L^{dft} L^{chr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-12, 4-11, 4-13, 5-9, 5-10, 6-7, 6-11, 6-13, 7-10, 7-12, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8211},"legs":[[],[],[]]}},{"id":8212,"L":6,"kind":"4","num":"V6.6896","seq":6896,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[5,8],[3,9],[7,9],[8,9],[3,10],[7,10],[8,10],[2,11],[4,11],[5,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{rtu} L^{nvw} L^{gtv} L^{huw} L^{fmp} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-12, 6-9, 6-12, 6-13, 7-8, 7-13, 8-10, 8-11, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8212},"legs":[[],[],[]]}},{"id":8213,"L":6,"kind":"4","num":"V6.6897","seq":6897,"edges":[[0,1],[0,1],[1,4],[6,7],[2,8],[4,8],[7,8],[3,9],[7,9],[3,10],[5,10],[6,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{rst} L^{ruv} L^{emu} L^{gvw} L^{hns} L^{fpw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-11, 6-12, 6-13, 7-8, 7-11, 7-13, 8-9, 8-10, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8222},"legs":[[],[],[]]}},{"id":8223,"L":6,"kind":"4","num":"V6.6907","seq":6907,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[3,9],[7,9],[2,10],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{htw} L^{esw} L^{duv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-9, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8223},"legs":[[],[],[]]}},{"id":8224,"L":6,"kind":"4","num":"V6.6908","seq":6908,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[3,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fnv} L^{msw} L^{hpw} L^{dtv} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-13, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8224},"legs":[[],[],[]]}},{"id":8225,"L":6,"kind":"4","num":"V6.6909","seq":6909,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[4,8],[7,8],[2,9],[7,9],[3,10],[6,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{mtv} L^{euw} L^{hrw} L^{dsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8225},"legs":[[],[],[]]}},{"id":8226,"L":6,"kind":"4","num":"V6.6910","seq":6910,"edges":[[0,1],[0,1],[3,4],[5,6],[3,8],[5,8],[4,9],[7,9],[8,9],[2,10],[6,10],[7,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{hpw} L^{mtw} L^{eru} L^{dsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-9, 6-13, 7-11, 7-12, 8-10, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8226},"legs":[[],[],[]]}},{"id":8227,"L":6,"kind":"4","num":"V6.6911","seq":6911,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[6,8],[4,9],[7,9],[2,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[3,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{ptu} L^{erv} L^{mtw} L^{fqw} L^{dsu} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-8, 6-11, 7-9, 7-12, 8-10, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8227},"legs":[[],[],[]]}},{"id":8228,"L":6,"kind":"4","num":"V6.6912","seq":6912,"edges":[[0,1],[0,1],[1,4],[5,7],[6,7],[2,8],[4,8],[3,9],[5,9],[8,9],[2,10],[6,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{rst} L^{nru} L^{emv} L^{gpv} L^{fsw} L^{huw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-11, 4-10, 4-12, 5-9, 6-8, 6-10, 6-13, 7-8, 7-11, 7-13, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8228},"legs":[[],[],[]]}},{"id":8229,"L":6,"kind":"4","num":"V6.6913","seq":6913,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[7,9],[2,10],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mtw} L^{fsw} L^{duv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-9, 6-13, 7-8, 7-11, 8-10, 8-12, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8230},"legs":[[],[],[]]}},{"id":8231,"L":6,"kind":"4","num":"V6.6915","seq":6915,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[5,7],[7,8],[6,9],[8,9],[3,10],[9,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{eqr} L^{mns} L^{stu} L^{qtv} L^{hvw} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-8, 6-13, 7-10, 7-13, 8-9, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8231},"legs":[[],[],[]]}},{"id":8232,"L":6,"kind":"4","num":"V6.6916","seq":6916,"edges":[[0,1],[0,1],[1,4],[2,5],[3,6],[4,7],[5,7],[7,8],[6,9],[8,9],[3,10],[9,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{enp} L^{gqr} L^{mns} L^{stu} L^{qtv} L^{hvw} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-12, 4-7, 4-11, 5-8, 6-8, 6-13, 7-10, 7-13, 8-9, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8267},"legs":[[],[],[]]}},{"id":8268,"L":6,"kind":"4","num":"V6.6952","seq":6952,"edges":[[0,1],[0,1],[1,4],[5,7],[6,7],[2,8],[4,8],[7,8],[3,9],[3,10],[6,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{rst} L^{nru} L^{emu} L^{gvw} L^{hsv} L^{fpw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-8, 6-12, 6-13, 7-8, 7-11, 7-13, 8-9, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8268},"legs":[[],[],[]]}},{"id":8269,"L":6,"kind":"4","num":"V6.6953","seq":6953,"edges":[[0,1],[0,1],[1,4],[5,7],[6,7],[2,8],[4,8],[2,9],[5,9],[8,9],[3,10],[6,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{rst} L^{nru} L^{emv} L^{fpv} L^{gsw} L^{huw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-9, 6-8, 6-10, 6-13, 7-8, 7-11, 7-13, 8-12, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8276},"legs":[[],[],[]]}},{"id":8277,"L":6,"kind":"4","num":"V6.6961","seq":6961,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,8],[4,9],[7,9],[8,9],[2,10],[5,10],[6,10],[1,11],[7,11],[8,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{rvw} L^{mtv} L^{eqs} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-13, 5-10, 6-7, 6-8, 6-11, 7-9, 7-11, 8-10, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8277},"legs":[[],[],[]]}},{"id":8278,"L":6,"kind":"4","num":"V6.6962","seq":6962,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[4,11],[1,12],[9,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gst} L^{nru} L^{auv} L^{btw} L^{ehp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-12, 5-7, 5-9, 5-12, 6-7, 6-9, 7-8, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8318},"legs":[[],[],[]]}},{"id":8319,"L":6,"kind":"4","num":"V6.7003","seq":7003,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[2,9],[6,9],[8,9],[3,10],[5,10],[1,11],[7,11],[10,11],[0,12],[2,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{esu} L^{hqw} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-8, 7-10, 8-12, 9-10, 9-13, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8375},"legs":[[],[],[]]}},{"id":8376,"L":6,"kind":"4","num":"V6.7060","seq":7060,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[4,8],[5,8],[2,9],[5,9],[3,10],[7,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{gst} L^{mpu} L^{nqv} L^{erw} L^{huv} L^{dsw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-8, 6-9, 6-10, 7-12, 7-13, 8-11, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8376},"legs":[[],[],[]]}},{"id":8377,"L":6,"kind":"4","num":"V6.7061","seq":7061,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[5,7],[4,8],[2,9],[5,9],[3,10],[8,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gps} L^{mqt} L^{nuv} L^{erw} L^{huw} L^{dtv} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-7, 6-8, 6-10, 7-13, 8-12, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8377},"legs":[[],[],[]]}},{"id":8378,"L":6,"kind":"4","num":"V6.7062","seq":7062,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[5,7],[4,8],[5,8],[3,9],[8,9],[2,10],[9,10],[1,11],[7,11],[10,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{gps} L^{mqt} L^{nru} L^{huv} L^{evw} L^{dtw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-10, 5-8, 5-9, 6-7, 6-8, 6-9, 7-13, 8-12, 9-10, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8432},"legs":[[],[],[]]}},{"id":8433,"L":6,"kind":"4","num":"V6.7117","seq":7117,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[7,9],[8,9],[4,10],[5,10],[8,10],[1,11],[2,11],[6,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{euv} L^{mpw} L^{dfs} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-11, 6-13, 7-8, 7-12, 8-9, 8-10, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8450},"legs":[[],[],[]]}},{"id":8451,"L":6,"kind":"4","num":"V6.7135","seq":7135,"edges":[[0,1],[0,1],[5,6],[6,7],[5,8],[7,8],[3,9],[4,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[6,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{quw} L^{gmw} L^{env} L^{dht} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-12, 5-10, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8451},"legs":[[],[],[]]}},{"id":8452,"L":6,"kind":"4","num":"V6.7136","seq":7136,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[2,8],[7,8],[4,9],[5,9],[3,10],[4,10],[6,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{euv} L^{mqw} L^{hnt} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-9, 9-12, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8454},"legs":[[],[],[]]}},{"id":8455,"L":6,"kind":"4","num":"V6.7139","seq":7139,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[2,9],[4,9],[6,9],[2,10],[3,10],[5,10],[1,11],[5,11],[8,11],[0,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{mvw} L^{ent} L^{fhq} L^{drv} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-11, 6-12, 7-8, 7-10, 8-13, 9-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8455},"legs":[[],[],[]]}},{"id":8456,"L":6,"kind":"4","num":"V6.7140","seq":7140,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[7,8],[3,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{euv} L^{muw} L^{gqw} L^{hns} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-13, 7-11, 7-12, 8-9, 8-12, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8469},"legs":[[],[],[]]}},{"id":8470,"L":6,"kind":"4","num":"V6.7154","seq":7154,"edges":[[0,1],[0,1],[1,4],[5,7],[6,7],[5,8],[6,8],[3,9],[8,9],[2,10],[4,10],[7,10],[2,11],[3,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{rst} L^{nru} L^{psv} L^{gvw} L^{emu} L^{fhw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-11, 6-8, 6-9, 6-13, 7-8, 7-9, 7-13, 8-11, 9-10, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8508},"legs":[[],[],[]]}},{"id":8509,"L":6,"kind":"4","num":"V6.7193","seq":7193,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[7,8],[2,9],[4,9],[6,9],[2,10],[3,10],[5,10],[1,11],[6,11],[0,12],[5,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 833*n**14 - 920*n**13 + 420*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{gpv} L^{ent} L^{fhq} L^{duw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-9, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8509},"legs":[[],[],[]]}},{"id":8510,"L":6,"kind":"4","num":"V6.7194","seq":7194,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[7,8],[3,9],[5,9],[8,9],[2,10],[7,10],[8,10],[3,11],[4,11],[5,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{rtu} L^{tvw} L^{gnv} L^{fuw} L^{hmp} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-12, 6-10, 6-12, 6-13, 7-8, 7-13, 8-9, 8-11, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8510},"legs":[[],[],[]]}},{"id":8511,"L":6,"kind":"4","num":"V6.7195","seq":7195,"edges":[[0,1],[0,1],[3,7],[6,7],[2,8],[5,8],[7,8],[4,9],[5,9],[3,10],[4,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{gsv} L^{epv} L^{mqw} L^{hnt} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-9, 6-10, 6-13, 7-8, 7-11, 7-12, 8-9, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8512},"legs":[[],[],[]]}},{"id":8513,"L":6,"kind":"4","num":"V6.7197","seq":7197,"edges":[[0,1],[0,1],[1,4],[6,7],[5,8],[6,8],[3,9],[7,9],[8,9],[2,10],[4,10],[5,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 491*n**15 + 1104*n**14 - 1329*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{rst} L^{ruv} L^{nsw} L^{guw} L^{emp} L^{fhv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-11, 6-9, 6-11, 6-13, 7-8, 7-9, 7-13, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8513},"legs":[[],[],[]]}},{"id":8514,"L":6,"kind":"4","num":"V6.7198","seq":7198,"edges":[[0,1],[0,1],[1,4],[5,6],[2,8],[4,8],[7,8],[3,9],[7,9],[3,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{tuv} L^{emt} L^{guw} L^{hrv} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8514},"legs":[[],[],[]]}},{"id":8515,"L":6,"kind":"4","num":"V6.7199","seq":7199,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[5,9],[7,9],[4,10],[6,10],[8,10],[1,11],[2,11],[8,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{epu} L^{msv} L^{dfw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-9, 8-10, 9-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8527},"legs":[[],[],[]]}},{"id":8528,"L":6,"kind":"4","num":"V6.7212","seq":7212,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[5,8],[2,9],[6,9],[8,9],[2,10],[5,10],[7,10],[1,11],[4,11],[8,11],[0,12],[3,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{esv} L^{fqt} L^{dmw} L^{chu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-12, 6-7, 6-9, 6-11, 7-8, 7-10, 8-11, 8-13, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8565},"legs":[[],[],[]]}},{"id":8566,"L":6,"kind":"4","num":"V6.7250","seq":7250,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[2,8],[6,8],[4,9],[6,9],[3,10],[4,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{esv} L^{mtw} L^{hnv} L^{drw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-10, 8-13, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8566},"legs":[[],[],[]]}},{"id":8567,"L":6,"kind":"4","num":"V6.7251","seq":7251,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[4,8],[5,8],[2,9],[5,9],[3,10],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{gst} L^{msu} L^{npv} L^{eqw} L^{hrw} L^{duv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-9, 6-10, 6-11, 7-8, 7-13, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8567},"legs":[[],[],[]]}},{"id":8568,"L":6,"kind":"4","num":"V6.7252","seq":7252,"edges":[[0,1],[0,1],[1,4],[2,4],[5,8],[7,8],[3,9],[6,9],[7,9],[3,10],[5,10],[6,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ide} L^{mnp} L^{qrs} L^{tuv} L^{mtw} L^{gqu} L^{hnr} L^{fvw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-11, 6-13, 7-10, 7-11, 7-13, 8-9, 8-10, 8-12, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8568},"legs":[[],[],[]]}},{"id":8569,"L":6,"kind":"4","num":"V6.7253","seq":7253,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[4,8],[6,8],[2,9],[5,9],[2,10],[3,10],[8,10],[1,11],[7,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{nru} L^{msv} L^{epw} L^{fhv} L^{duw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-8, 6-10, 6-13, 7-8, 7-9, 7-13, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8569},"legs":[[],[],[]]}},{"id":8570,"L":6,"kind":"4","num":"V6.7254","seq":7254,"edges":[[0,1],[0,1],[1,4],[3,6],[4,7],[5,8],[7,8],[5,9],[6,9],[2,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{grs} L^{mtu} L^{ntv} L^{prw} L^{evw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-8, 6-9, 6-10, 6-13, 7-10, 7-13, 8-9, 8-12, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8570},"legs":[[],[],[]]}},{"id":8571,"L":6,"kind":"4","num":"V6.7255","seq":7255,"edges":[[0,1],[0,1],[1,4],[3,6],[4,7],[7,8],[5,9],[6,9],[8,9],[2,10],[5,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{grs} L^{mtu} L^{tvw} L^{nrv} L^{epw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-8, 6-10, 6-11, 6-13, 7-10, 7-13, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8622},"legs":[[],[],[]]}},{"id":8623,"L":6,"kind":"4","num":"V6.7307","seq":7307,"edges":[[0,1],[0,1],[3,6],[2,7],[6,7],[4,8],[5,8],[7,8],[4,9],[3,10],[5,10],[9,10],[1,11],[5,11],[9,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gst} L^{esu} L^{mpu} L^{nvw} L^{hqv} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-7, 4-11, 5-9, 5-10, 6-9, 6-11, 6-12, 7-8, 7-13, 8-9, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8623},"legs":[[],[],[]]}},{"id":8624,"L":6,"kind":"4","num":"V6.7308","seq":7308,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[5,8],[7,8],[5,9],[6,9],[7,9],[3,10],[8,10],[2,11],[3,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{ers} L^{mtu} L^{ntv} L^{pru} L^{gvw} L^{fhw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-11, 4-12, 5-8, 6-9, 6-10, 6-13, 7-10, 7-13, 8-9, 8-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8624},"legs":[[],[],[]]}},{"id":8625,"L":6,"kind":"4","num":"V6.7309","seq":7309,"edges":[[0,1],[0,1],[1,4],[3,6],[5,8],[7,8],[5,9],[6,9],[7,9],[2,10],[4,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1132*n**14 - 1393*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{grs} L^{tuv} L^{ntw} L^{pru} L^{emw} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-11, 6-9, 6-10, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8625},"legs":[[],[],[]]}},{"id":8626,"L":6,"kind":"4","num":"V6.7310","seq":7310,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[4,7],[5,7],[7,8],[5,9],[8,9],[3,10],[9,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{egr} L^{mns} L^{stu} L^{ptv} L^{hvw} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-11, 5-8, 6-8, 6-10, 6-13, 7-13, 8-9, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8626},"legs":[[],[],[]]}},{"id":8627,"L":6,"kind":"4","num":"V6.7311","seq":7311,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[6,8],[3,9],[5,9],[8,9],[3,10],[4,10],[1,11],[6,11],[7,11],[0,12],[2,12],[10,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{equ} L^{msv} L^{grv} L^{hnw} L^{dtu} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-12, 9-10, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8627},"legs":[[],[],[]]}},{"id":8628,"L":6,"kind":"4","num":"V6.7312","seq":7312,"edges":[[0,1],[0,1],[1,4],[3,6],[4,7],[5,7],[7,8],[5,9],[6,9],[8,9],[2,10],[8,10],[2,11],[3,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{grs} L^{mnt} L^{tuv} L^{pru} L^{evw} L^{fhw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-8, 6-8, 6-10, 6-13, 7-10, 7-13, 8-9, 9-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8628},"legs":[[],[],[]]}},{"id":8629,"L":6,"kind":"4","num":"V6.7313","seq":7313,"edges":[[0,1],[0,1],[1,4],[3,6],[5,7],[7,8],[5,9],[6,9],[8,9],[2,10],[4,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{grs} L^{ntu} L^{tvw} L^{prv} L^{emw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-11, 6-8, 6-10, 6-13, 7-10, 7-13, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8629},"legs":[[],[],[]]}},{"id":8630,"L":6,"kind":"4","num":"V6.7314","seq":7314,"edges":[[0,1],[0,1],[1,4],[2,4],[2,6],[5,7],[6,7],[7,8],[5,9],[8,9],[3,10],[9,10],[3,11],[8,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kde} L^{mnp} L^{fqr} L^{mqs} L^{stu} L^{ntv} L^{gvw} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-7, 4-11, 4-12, 6-8, 6-10, 6-13, 7-8, 7-13, 8-9, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8660},"legs":[[],[],[]]}},{"id":8661,"L":6,"kind":"4","num":"V6.7345","seq":7345,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[7,9],[8,9],[2,10],[7,10],[1,11],[6,11],[10,11],[0,12],[3,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mtv} L^{fuw} L^{dsw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-9, 6-13, 7-8, 7-12, 8-10, 8-11, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8717},"legs":[[],[],[]]}},{"id":8718,"L":6,"kind":"4","num":"V6.7402","seq":7402,"edges":[[0,1],[0,1],[2,6],[3,7],[5,7],[6,7],[3,8],[6,8],[4,9],[8,9],[4,10],[5,10],[9,10],[1,11],[5,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{est} L^{gps} L^{htu} L^{muv} L^{nqv} L^{drw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-9, 5-10, 5-11, 6-8, 6-11, 6-12, 7-8, 7-9, 9-10, 10-11, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8736},"legs":[[],[],[]]}},{"id":8737,"L":6,"kind":"4","num":"V6.7421","seq":7421,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[3,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[6,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{ntu} L^{gtv} L^{avw} L^{bru} L^{ehq} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-12, 7-11, 7-13, 8-9, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8737},"legs":[[],[],[]]}},{"id":8738,"L":6,"kind":"4","num":"V6.7422","seq":7422,"edges":[[1,2],[3,5],[4,6],[5,6],[4,7],[3,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{ntu} L^{gvw} L^{asv} L^{brt} L^{epw} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-13, 5-7, 5-8, 5-12, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8739},"legs":[[],[],[]]}},{"id":8740,"L":6,"kind":"4","num":"V6.7424","seq":7424,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[5,7],[6,7],[3,9],[8,9],[2,10],[3,10],[8,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{mpr} L^{tuv} L^{gtw} L^{ehu} L^{svw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-10, 4-11, 5-8, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8740},"legs":[[],[],[]]}},{"id":8741,"L":6,"kind":"4","num":"V6.7425","seq":7425,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[5,7],[6,7],[7,8],[8,9],[3,10],[6,10],[9,10],[2,11],[8,11],[9,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{nqr} L^{pqs} L^{stu} L^{tvw} L^{grv} L^{euw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-7, 6-8, 7-8, 7-11, 8-9, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8743},"legs":[[],[],[]]}},{"id":8744,"L":6,"kind":"4","num":"V6.7428","seq":7428,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[2,8],[5,8],[6,8],[4,9],[6,9],[7,9],[3,10],[5,10],[1,11],[10,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{nru} L^{eps} L^{mtu} L^{hqv} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-8, 6-9, 6-11, 7-8, 7-9, 7-10, 8-10, 11-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8812},"legs":[[],[],[]]}},{"id":8813,"L":6,"kind":"4","num":"V6.7497","seq":7497,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[2,8],[5,8],[7,8],[4,9],[5,9],[3,10],[5,10],[1,11],[9,11],[10,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{gst} L^{msu} L^{epu} L^{nqv} L^{hrw} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-11, 5-8, 5-10, 6-9, 6-10, 6-11, 7-8, 7-13, 8-9, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8813},"legs":[[],[],[]]}},{"id":8814,"L":6,"kind":"4","num":"V6.7498","seq":7498,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[5,8],[6,8],[7,8],[7,9],[3,10],[9,10],[2,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{gnp} L^{eqr} L^{mst} L^{nqs} L^{tuv} L^{huw} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-9, 6-13, 7-9, 7-13, 8-9, 8-10, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8814},"legs":[[],[],[]]}},{"id":8815,"L":6,"kind":"4","num":"V6.7499","seq":7499,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[2,8],[5,8],[7,8],[4,9],[3,10],[5,10],[9,10],[1,11],[5,11],[9,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{gst} L^{msu} L^{epu} L^{nvw} L^{hqv} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-11, 5-8, 5-10, 6-9, 6-11, 6-12, 7-8, 7-13, 8-9, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8815},"legs":[[],[],[]]}},{"id":8816,"L":6,"kind":"4","num":"V6.7500","seq":7500,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[4,8],[5,8],[7,8],[2,9],[5,9],[3,10],[5,10],[1,11],[9,11],[10,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{gst} L^{msu} L^{npu} L^{eqv} L^{hrw} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-9, 6-10, 6-11, 7-8, 7-13, 8-9, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8816},"legs":[[],[],[]]}},{"id":8817,"L":6,"kind":"4","num":"V6.7501","seq":7501,"edges":[[0,1],[0,1],[4,6],[3,7],[5,7],[4,8],[5,8],[2,9],[5,9],[2,10],[3,10],[6,10],[1,11],[6,11],[9,11],[0,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{mst} L^{gpu} L^{nqv} L^{erw} L^{fhs} L^{dtw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-8, 6-9, 6-10, 7-11, 7-12, 8-13, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8817},"legs":[[],[],[]]}},{"id":8818,"L":6,"kind":"4","num":"V6.7502","seq":7502,"edges":[[0,1],[0,1],[4,5],[3,6],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[3,10],[5,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{mpq} L^{grs} L^{ert} L^{fpu} L^{nsv} L^{hqw} L^{duw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-7, 4-11, 5-6, 5-10, 6-9, 6-11, 7-8, 7-10, 8-13, 9-12, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8818},"legs":[[],[],[]]}},{"id":8819,"L":6,"kind":"4","num":"V6.7503","seq":7503,"edges":[[0,1],[0,1],[4,6],[4,7],[5,7],[3,8],[7,8],[2,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[0,12],[5,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mst} L^{npu} L^{guv} L^{eqv} L^{fhs} L^{dtw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-8, 6-10, 6-13, 7-11, 7-12, 8-9, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8819},"legs":[[],[],[]]}},{"id":8820,"L":6,"kind":"4","num":"V6.7504","seq":7504,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[4,8],[5,8],[7,8],[2,9],[3,10],[5,10],[9,10],[1,11],[5,11],[9,11],[0,12],[2,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{gst} L^{msu} L^{npu} L^{evw} L^{hqv} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-9, 6-11, 6-12, 7-8, 7-13, 8-9, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8820},"legs":[[],[],[]]}},{"id":8821,"L":6,"kind":"4","num":"V6.7505","seq":7505,"edges":[[0,1],[0,1],[4,6],[2,7],[4,8],[5,8],[7,8],[3,9],[5,9],[2,10],[3,10],[6,10],[1,11],[6,11],[9,11],[0,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{mst} L^{euv} L^{npu} L^{gqw} L^{fhs} L^{dtw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-11, 5-7, 5-9, 6-9, 6-10, 6-13, 7-11, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8821},"legs":[[],[],[]]}},{"id":8822,"L":6,"kind":"4","num":"V6.7506","seq":7506,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[7,8],[5,9],[6,9],[8,9],[3,10],[7,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{gnp} L^{eqr} L^{mst} L^{suv} L^{nqu} L^{htw} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-10, 6-13, 7-10, 7-13, 8-9, 8-11, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8822},"legs":[[],[],[]]}},{"id":8823,"L":6,"kind":"4","num":"V6.7507","seq":7507,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[4,8],[7,8],[3,9],[5,9],[6,9],[3,10],[8,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{ers} L^{ntu} L^{mtv} L^{gpr} L^{hvw} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-8, 6-10, 6-13, 7-10, 7-13, 8-9, 8-12, 9-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8850},"legs":[[],[],[]]}},{"id":8851,"L":6,"kind":"4","num":"V6.7535","seq":7535,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[5,8],[3,9],[5,9],[6,9],[3,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{mtu} L^{nvw} L^{gpr} L^{htv} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-9, 6-10, 6-13, 7-10, 7-13, 8-11, 8-12, 9-11, 9-12; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":8942},"legs":[[],[],[]]}},{"id":8943,"L":6,"kind":"4","num":"V6.7627","seq":7627,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[5,7],[5,8],[4,9],[7,9],[8,9],[2,10],[6,10],[3,11],[7,11],[8,11],[1,12],[4,12],[10,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{kpq} L^{icr} L^{pst} L^{quv} L^{msu} L^{grw} L^{htv} L^{fnw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-10, 5-13, 6-8, 6-9, 7-11, 8-10, 8-12, 9-10, 9-12, 11-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9040},"legs":[[],[],[]]}},{"id":9041,"L":6,"kind":"4","num":"V6.7725","seq":7725,"edges":[[0,2],[0,2],[1,3],[1,3],[4,7],[4,8],[6,8],[5,9],[6,9],[8,9],[3,10],[7,10],[2,11],[5,11],[10,11],[0,12],[1,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{krs} L^{mtu} L^{nrv} L^{psv} L^{htw} L^{gqw} L^{cfu}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-8, 5-9, 6-10, 6-12, 7-9, 7-10, 8-11, 8-13, 9-10, 11-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9043},"legs":[[],[],[]]}},{"id":9044,"L":6,"kind":"4","num":"V6.7728","seq":7728,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[6,7],[5,8],[7,8],[4,9],[5,9],[1,10],[9,10],[3,11],[10,11],[2,12],[8,12],[11,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{kcr} L^{mrs} L^{pst} L^{nqu} L^{duv} L^{hvw} L^{gtw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-11, 3-4x2, 3-13, 4-12, 5-8, 5-10, 6-9, 6-10, 7-8, 8-9, 9-13, 10-11, 11-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9044},"legs":[[],[],[]]}},{"id":9045,"L":6,"kind":"4","num":"V6.7729","seq":7729,"edges":[[0,2],[0,2],[1,3],[1,3],[5,7],[4,8],[6,8],[5,9],[6,9],[8,9],[3,10],[7,10],[2,11],[4,11],[7,11],[0,12],[1,12],[10,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jrs} L^{ptu} L^{mrv} L^{qsv} L^{htw} L^{gnu} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-9, 5-12, 6-8, 6-10, 7-9, 7-10, 8-11, 8-12, 9-10, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9045},"legs":[[],[],[]]}},{"id":9046,"L":6,"kind":"4","num":"V6.7730","seq":7730,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[3,9],[7,9],[8,9],[2,10],[4,10],[5,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{svw} L^{htv} L^{emp} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9046},"legs":[[],[],[]]}},{"id":9047,"L":6,"kind":"4","num":"V6.7731","seq":7731,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[3,8],[4,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[7,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{mpv} L^{evw} L^{cst} L^{afu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-7, 7-8, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9420},"legs":[[],[],[]]}},{"id":9421,"L":6,"kind":"4","num":"V6.8105","seq":8105,"edges":[[0,1],[0,1],[2,3],[2,3],[5,6],[4,7],[6,8],[3,9],[7,9],[1,10],[8,10],[9,10],[2,11],[4,11],[8,11],[0,12],[5,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{ipq} L^{jpr} L^{mst} L^{ruv} L^{hsw} L^{duw} L^{gnv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-11, 3-4x2, 3-12, 4-10, 5-8, 5-12, 6-7, 6-13, 7-9, 8-10, 8-13, 9-11, 9-12, 10-11; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9439},"legs":[[],[],[]]}},{"id":9440,"L":6,"kind":"4","num":"V6.8124","seq":8124,"edges":[[0,1],[0,1],[2,3],[2,3],[2,5],[4,5],[3,6],[7,8],[7,9],[8,9],[6,10],[8,10],[9,10],[1,11],[4,11],[0,12],[7,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{kgm} L^{ihp} L^{qrs} L^{qtu} L^{rtv} L^{puv} L^{dnw} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-6, 4-7, 5-6, 5-12, 7-11, 8-9, 8-10, 8-13, 9-10, 9-11, 10-11, 12-13; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9443},"legs":[[],[],[]]}},{"id":9444,"L":6,"kind":"4","num":"V6.8128","seq":8128,"edges":[[0,2],[0,2],[1,3],[1,3],[5,6],[5,7],[4,8],[7,8],[6,9],[8,9],[3,10],[9,10],[2,11],[4,11],[7,11],[0,12],[1,12],[10,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{kpq} L^{ipr} L^{qst} L^{msu} L^{ruv} L^{hvw} L^{gnt} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-9, 5-12, 6-7, 6-8, 7-10, 8-9, 8-12, 9-10, 10-11, 11-13; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9445},"legs":[[],[],[]]}},{"id":9446,"L":6,"kind":"4","num":"V6.8130","seq":8130,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[0,6],[6,7],[5,8],[7,8],[4,9],[7,9],[3,10],[9,10],[2,11],[8,11],[1,12],[10,12],[11,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jmp} L^{kcq} L^{qrs} L^{prt} L^{nsu} L^{huv} L^{gtw} L^{fvw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-12, 4-11, 5-6, 5-10, 6-9, 7-8, 8-9, 8-10, 9-12, 10-11, 11-13, 12-13; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9450},"legs":[[],[],[]]}},{"id":9451,"L":6,"kind":"4","num":"V6.8135","seq":8135,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[3,8],[4,8],[7,9],[8,9],[2,10],[3,10],[6,10],[6,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{ptu} L^{gmv} L^{tvw} L^{ehr} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-9, 4-11, 5-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9451},"legs":[[],[],[]]}},{"id":9452,"L":6,"kind":"4","num":"V6.8136","seq":8136,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[1,6],[4,7],[6,8],[7,9],[8,9],[7,10],[8,10],[9,10],[2,11],[4,11],[0,12],[5,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{khp} L^{ifq} L^{mrs} L^{qtu} L^{rtv} L^{suv} L^{gnw} L^{cpw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-7, 3-12, 4-6, 5-8, 5-12, 6-13, 7-9, 8-10, 8-11, 9-10, 9-11, 10-11, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9762},"legs":[[],[],[]]}},{"id":9763,"L":6,"kind":"4","num":"V6.8447","seq":8447,"edges":[[0,1],[0,1],[3,6],[3,7],[5,7],[6,7],[2,8],[4,9],[5,9],[4,10],[5,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{gst} L^{hps} L^{euv} L^{mqw} L^{nru} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-8, 5-10, 5-11, 6-8, 6-10, 6-11, 7-8, 7-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9763},"legs":[[],[],[]]}},{"id":9764,"L":6,"kind":"4","num":"V6.8448","seq":8448,"edges":[[0,1],[0,1],[3,6],[3,7],[6,7],[2,8],[7,8],[4,9],[5,9],[8,9],[4,10],[5,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gst} L^{hsu} L^{euv} L^{mpv} L^{nqw} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-8, 5-10, 5-11, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9764},"legs":[[],[],[]]}},{"id":9765,"L":6,"kind":"4","num":"V6.8449","seq":8449,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[0,6],[4,7],[6,7],[7,8],[5,9],[8,9],[1,10],[9,10],[3,11],[10,11],[2,12],[8,12],[11,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jmp} L^{kcq} L^{nqr} L^{rst} L^{psu} L^{fuv} L^{hvw} L^{gtw}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-11, 3-13, 4-12, 5-6, 5-8, 6-10, 7-8, 8-9, 9-10, 9-13, 10-11, 11-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9765},"legs":[[],[],[]]}},{"id":9766,"L":6,"kind":"4","num":"V6.8450","seq":8450,"edges":[[1,2],[1,2],[0,3],[0,3],[5,6],[4,7],[6,8],[7,8],[3,9],[1,10],[7,10],[8,10],[2,11],[4,11],[9,11],[0,12],[5,12],[9,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jpr} L^{mst} L^{rsu} L^{hvw} L^{ftu} L^{gnv} L^{cqw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-11, 3-12, 4-10, 5-8, 5-12, 6-7, 6-13, 7-9, 8-9, 8-11, 9-11, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9766},"legs":[[],[],[]]}},{"id":9767,"L":6,"kind":"4","num":"V6.8451","seq":8451,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[4,8],[7,8],[5,9],[6,9],[4,10],[6,10],[9,10],[1,11],[8,11],[0,12],[7,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{iqr} L^{nst} L^{hsu} L^{pqv} L^{mrv} L^{fuw} L^{ctw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-9, 5-11, 6-8, 6-10, 7-10, 7-11, 8-9, 8-13, 9-12, 10-11, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9767},"legs":[[],[],[]]}},{"id":9768,"L":6,"kind":"4","num":"V6.8452","seq":8452,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[6,8],[4,9],[5,9],[7,9],[2,10],[7,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{psw} L^{mqu} L^{evw} L^{ant} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-9, 7-12, 8-10, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9768},"legs":[[],[],[]]}},{"id":9769,"L":6,"kind":"4","num":"V6.8453","seq":8453,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[6,8],[7,8],[4,9],[5,9],[0,10],[6,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{mru} L^{nqw} L^{asw} L^{etv} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-9, 7-11, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9778},"legs":[[],[],[]]}},{"id":9779,"L":6,"kind":"4","num":"V6.8463","seq":8463,"edges":[[4,6],[5,6],[1,7],[2,8],[6,8],[7,8],[0,9],[3,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{euv} L^{agw} L^{bhp} L^{fqs} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-13, 3-9, 3-12, 4-10, 4-11, 4-13, 5-7, 5-11, 5-12, 6-7, 6-12, 6-13, 7-9, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9780},"legs":[[],[],[]]}},{"id":9781,"L":6,"kind":"4","num":"V6.8465","seq":8465,"edges":[[0,1],[0,1],[2,6],[4,7],[5,7],[6,7],[3,8],[5,8],[4,9],[5,9],[8,9],[2,10],[3,10],[1,11],[10,11],[0,12],[6,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{est} L^{mps} L^{gqu} L^{nru} L^{fhv} L^{dvw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-9, 4-11, 5-8, 5-10, 6-8, 6-9, 6-10, 7-8, 7-13, 9-10, 11-12, 12-13; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9822},"legs":[[],[],[]]}},{"id":9823,"L":6,"kind":"4","num":"V6.8507","seq":8507,"edges":[[0,2],[0,2],[1,3],[1,3],[1,5],[2,6],[3,6],[4,7],[4,9],[5,9],[8,10],[9,10],[7,11],[8,11],[10,11],[0,12],[7,12],[8,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jfp} L^{kgh} L^{mqr} L^{stu} L^{npv} L^{svw} L^{qtw} L^{cru}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-6, 3-7, 4-7, 5-8, 5-10, 6-10, 8-12, 8-13, 9-11, 9-12, 9-13, 10-11, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9828},"legs":[[],[],[]]}},{"id":9829,"L":6,"kind":"4","num":"V6.8513","seq":8513,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[1,6],[4,7],[4,8],[5,9],[7,9],[8,9],[7,10],[8,10],[3,11],[10,11],[2,12],[5,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jcf} L^{mrs} L^{ntu} L^{prt} L^{suv} L^{hvw} L^{gqw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-7, 3-13, 4-12, 5-8, 5-9, 6-10, 6-13, 8-10, 8-11, 9-10, 9-11, 11-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9829},"legs":[[],[],[]]}},{"id":9830,"L":6,"kind":"4","num":"V6.8514","seq":8514,"edges":[[1,2],[4,5],[3,6],[4,6],[5,7],[6,7],[3,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fns} L^{qst} L^{guv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-13, 5-6, 5-7, 5-12, 6-8, 6-12, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9835},"legs":[[],[],[]]}},{"id":9836,"L":6,"kind":"4","num":"V6.8520","seq":8520,"edges":[[1,2],[3,4],[3,5],[6,7],[4,8],[7,8],[5,9],[6,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{muw} L^{psw} L^{atv} L^{enq} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-12, 7-8, 7-10, 7-11, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9837},"legs":[[],[],[]]}},{"id":9838,"L":6,"kind":"4","num":"V6.8522","seq":8522,"edges":[[4,5],[4,6],[5,6],[0,7],[2,8],[6,8],[7,8],[1,9],[5,9],[7,9],[2,10],[3,10],[1,11],[3,11],[10,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{etu} L^{csv} L^{fgw} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-11, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-10, 7-9, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9838},"legs":[[],[],[]]}},{"id":9839,"L":6,"kind":"4","num":"V6.8523","seq":8523,"edges":[[3,4],[3,5],[5,6],[5,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[4,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{emw} L^{fsu} L^{cnv} L^{apt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-11, 5-12, 6-7, 6-8, 7-10, 7-12, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9839},"legs":[[],[],[]]}},{"id":9840,"L":6,"kind":"4","num":"V6.8524","seq":8524,"edges":[[3,4],[3,5],[4,6],[5,6],[6,7],[1,8],[5,8],[0,9],[4,9],[2,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1530*n**14 - 2132*n**13 + 1266*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{stu} L^{crv} L^{apw} L^{etw} L^{fuv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-7, 5-10, 6-7, 6-9, 7-8, 8-11, 8-12, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9841},"legs":[[],[],[]]}},{"id":9842,"L":6,"kind":"4","num":"V6.8526","seq":8526,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[1,8],[4,8],[2,9],[8,9],[2,10],[5,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{cpv} L^{evw} L^{frw} L^{atu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-11, 7-8, 7-12, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9842},"legs":[[],[],[]]}},{"id":9843,"L":6,"kind":"4","num":"V6.8527","seq":8527,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[6,7],[2,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{prt} L^{euv} L^{fuw} L^{ctw} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-8, 7-12, 8-11, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9843},"legs":[[],[],[]]}},{"id":9844,"L":6,"kind":"4","num":"V6.8528","seq":8528,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[8,9],[1,10],[4,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{euv} L^{fuw} L^{cpw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-8, 7-8, 7-12, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9844},"legs":[[],[],[]]}},{"id":9845,"L":6,"kind":"4","num":"V6.8529","seq":8529,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[2,11],[0,12],[3,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nsu} L^{gqv} L^{ert} L^{dfw} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-10, 4-13, 5-8, 5-9, 6-7, 6-10, 6-11, 7-9, 7-11, 8-9, 8-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9845},"legs":[[],[],[]]}},{"id":9846,"L":6,"kind":"4","num":"V6.8530","seq":8530,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[7,8],[3,9],[4,9],[7,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{muw} L^{gnv} L^{ehw} L^{dqt} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-10, 6-7, 6-12, 6-13, 7-8, 7-12, 8-9, 8-10, 9-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9875},"legs":[[],[],[]]}},{"id":9876,"L":6,"kind":"4","num":"V6.8560","seq":8560,"edges":[[3,5],[4,6],[5,6],[1,7],[1,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[7,10],[0,11],[4,11],[9,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{dtu} L^{epw} L^{fhv} L^{aqw} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9876},"legs":[[],[],[]]}},{"id":9877,"L":6,"kind":"4","num":"V6.8561","seq":8561,"edges":[[3,4],[3,5],[4,5],[3,7],[6,7],[6,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[5,11],[0,12],[1,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{mru} L^{svw} L^{euv} L^{ctw} L^{afq} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-6, 5-13, 6-12, 7-8, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9877},"legs":[[],[],[]]}},{"id":9878,"L":6,"kind":"4","num":"V6.8562","seq":8562,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[4,8],[0,9],[5,9],[7,9],[1,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{enw} L^{aru} L^{cpv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-9, 5-11, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9878},"legs":[[],[],[]]}},{"id":9879,"L":6,"kind":"4","num":"V6.8563","seq":8563,"edges":[[3,4],[3,5],[4,5],[5,7],[0,8],[4,8],[2,9],[6,9],[8,9],[1,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{quv} L^{apw} L^{erw} L^{csu} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-8, 7-10, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9879},"legs":[[],[],[]]}},{"id":9880,"L":6,"kind":"4","num":"V6.8564","seq":8564,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[7,8],[2,9],[3,9],[6,9],[2,10],[3,10],[5,10],[0,11],[6,11],[8,11],[1,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nuw} L^{egs} L^{fhq} L^{ctw} L^{drv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-11, 6-13, 7-10, 7-12, 8-9, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9880},"legs":[[],[],[]]}},{"id":9881,"L":6,"kind":"4","num":"V6.8565","seq":8565,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[5,8],[4,9],[7,9],[8,9],[3,10],[6,10],[8,10],[1,11],[2,11],[4,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{rvw} L^{muv} L^{gtw} L^{den} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-11, 4-13, 5-10, 5-12, 6-7, 6-8, 6-9, 7-8, 7-11, 8-10, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9881},"legs":[[],[],[]]}},{"id":9882,"L":6,"kind":"4","num":"V6.8566","seq":8566,"edges":[[1,3],[1,3],[0,4],[0,4],[2,5],[2,5],[5,7],[4,9],[8,9],[2,10],[3,10],[8,10],[1,11],[6,11],[9,11],[0,12],[6,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{abp} L^{ghq} L^{irs} L^{jqt} L^{kuv} L^{puw} L^{mnv} L^{frw} L^{cst}","graph":"13 vertices; edges 1-5x2, 1-13, 2-4x2, 2-12, 3-6x2, 3-11, 4-11, 5-10, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9882},"legs":[[],[],[]]}},{"id":9883,"L":6,"kind":"4","num":"V6.8567","seq":8567,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[4,8],[5,8],[0,9],[1,9],[6,9],[2,10],[7,10],[3,11],[7,11],[6,12],[10,12],[11,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{krs} L^{jtu} L^{ipq} L^{cfr} L^{gtv} L^{nuw} L^{svw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-10, 3-11, 4-6x2, 4-12, 5-9, 6-9, 7-10, 7-13, 8-11, 8-12, 11-13, 12-13; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9894},"legs":[[],[],[]]}},{"id":9895,"L":6,"kind":"4","num":"V6.8579","seq":8579,"edges":[[3,6],[4,6],[5,6],[0,7],[5,7],[0,8],[5,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[4,11],[8,11],[1,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{asu} L^{btv} L^{ehw} L^{cmw} L^{fpv} L^{dqu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-10, 4-11, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9895},"legs":[[],[],[]]}},{"id":9896,"L":6,"kind":"4","num":"V6.8580","seq":8580,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[3,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bgv} L^{ehw} L^{cmw} L^{fps} L^{dqt}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-9, 4-10, 4-11, 5-7, 5-12, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9952},"legs":[[],[],[]]}},{"id":9953,"L":6,"kind":"4","num":"V6.8637","seq":8637,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[7,8],[4,9],[6,9],[3,10],[5,10],[6,10],[1,11],[6,11],[9,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{euv} L^{fnu} L^{mrw} L^{hps} L^{dtw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-10, 7-11, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9954},"legs":[[],[],[]]}},{"id":9955,"L":6,"kind":"4","num":"V6.8639","seq":8639,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[4,8],[7,8],[5,9],[6,9],[2,10],[6,10],[7,10],[0,11],[8,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{ntv} L^{prw} L^{esu} L^{avw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-8, 7-10, 7-11, 8-9, 8-11, 9-12, 10-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9971},"legs":[[],[],[]]}},{"id":9972,"L":6,"kind":"4","num":"V6.8656","seq":8656,"edges":[[1,2],[4,5],[3,6],[5,6],[3,7],[6,7],[4,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{gst} L^{ntu} L^{avw} L^{buv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-9, 5-12, 6-7, 6-12, 7-8, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9974},"legs":[[],[],[]]}},{"id":9975,"L":6,"kind":"4","num":"V6.8659","seq":8659,"edges":[[5,6],[4,7],[5,7],[6,7],[3,8],[4,8],[5,8],[0,9],[3,9],[4,9],[2,10],[6,10],[1,11],[3,11],[10,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{gpt} L^{ahq} L^{evw} L^{cmw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-9, 4-10, 4-12, 5-8, 5-9, 5-10, 6-7, 6-8, 6-9, 7-8, 7-11, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":9978},"legs":[[],[],[]]}},{"id":9979,"L":6,"kind":"4","num":"V6.8663","seq":8663,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[6,8],[2,9],[6,9],[7,9],[3,10],[5,10],[8,10],[1,11],[4,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{gsw} L^{etu} L^{hqw} L^{dnv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-12, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-12, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10009},"legs":[[],[],[]]}},{"id":10010,"L":6,"kind":"4","num":"V6.8694","seq":8694,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[7,8],[4,9],[7,9],[2,10],[5,10],[9,10],[1,11],[5,11],[6,11],[0,12],[3,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{etv} L^{muw} L^{fpw} L^{dqs} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-11, 6-12, 7-8, 7-12, 8-9, 8-10, 9-13, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10028},"legs":[[],[],[]]}},{"id":10029,"L":6,"kind":"4","num":"V6.8713","seq":8713,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,6],[5,7],[7,8],[4,9],[2,10],[5,10],[8,10],[3,11],[7,11],[9,11],[1,12],[8,12],[9,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{kpq} L^{icm} L^{prs} L^{rtu} L^{nvw} L^{gqt} L^{hsv} L^{duw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-7, 5-10, 6-8, 6-11, 8-9, 8-12, 9-11, 9-13, 10-12, 10-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10030},"legs":[[],[],[]]}},{"id":10031,"L":6,"kind":"4","num":"V6.8715","seq":8715,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[7,8],[6,9],[7,9],[8,9],[3,10],[5,10],[8,10],[2,11],[3,11],[4,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{ers} L^{ntu} L^{tvw} L^{ruv} L^{gpw} L^{fhm} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-11, 4-12, 5-12, 6-8, 6-11, 6-13, 7-10, 7-13, 8-9, 8-10, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10031},"legs":[[],[],[]]}},{"id":10032,"L":6,"kind":"4","num":"V6.8716","seq":8716,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[2,9],[7,9],[2,10],[4,10],[5,10],[1,11],[8,11],[9,11],[0,12],[3,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{euw} L^{fmp} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-9, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10032},"legs":[[],[],[]]}},{"id":10033,"L":6,"kind":"4","num":"V6.8717","seq":8717,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[4,8],[5,8],[2,9],[6,9],[2,10],[7,10],[9,10],[1,11],[6,11],[7,11],[0,12],[3,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{mqv} L^{erw} L^{ftw} L^{dsu} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-8, 6-9, 7-10, 7-12, 8-11, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10033},"legs":[[],[],[]]}},{"id":10034,"L":6,"kind":"4","num":"V6.8718","seq":8718,"edges":[[0,1],[0,1],[4,6],[5,6],[3,7],[2,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[7,11],[8,11],[0,12],[5,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mps} L^{gtu} L^{etv} L^{nqw} L^{fhs} L^{duv} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-8, 4-11, 5-7, 5-10, 6-7, 6-10, 6-13, 7-11, 8-9, 8-12, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10034},"legs":[[],[],[]]}},{"id":10035,"L":6,"kind":"4","num":"V6.8719","seq":8719,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[5,6],[7,8],[7,9],[8,9],[4,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{gnp} L^{enq} L^{rst} L^{ruv} L^{suw} L^{mvw} L^{fht} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-12, 5-11, 6-7, 6-13, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10035},"legs":[[],[],[]]}},{"id":10036,"L":6,"kind":"4","num":"V6.8720","seq":8720,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[6,7],[3,8],[2,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[7,11],[0,12],[8,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mps} L^{nst} L^{guv} L^{euw} L^{fhq} L^{drt} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-11, 6-12, 7-8, 8-12, 9-10, 9-13, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10036},"legs":[[],[],[]]}},{"id":10037,"L":6,"kind":"4","num":"V6.8721","seq":8721,"edges":[[0,1],[0,1],[2,6],[3,7],[6,7],[4,8],[7,8],[4,9],[5,9],[8,9],[3,10],[5,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{est} L^{gsu} L^{muv} L^{npv} L^{hqw} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10046},"legs":[[],[],[]]}},{"id":10047,"L":6,"kind":"4","num":"V6.8731","seq":8731,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[2,8],[7,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[3,11],[9,11],[0,12],[4,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{euv} L^{mrw} L^{fgv} L^{dhw} L^{cnt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-11, 4-12, 5-10, 5-13, 6-7, 6-8, 6-10, 7-8, 7-13, 8-9, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10047},"legs":[[],[],[]]}},{"id":10048,"L":6,"kind":"4","num":"V6.8732","seq":8732,"edges":[[0,1],[0,1],[2,4],[3,4],[5,7],[5,8],[6,8],[3,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[6,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{qrs} L^{mtu} L^{nqv} L^{hvw} L^{frt} L^{dpu} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-8, 6-9, 6-12, 7-9, 7-11, 7-13, 8-11, 8-12, 9-10, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10048},"legs":[[],[],[]]}},{"id":10049,"L":6,"kind":"4","num":"V6.8733","seq":8733,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[6,8],[7,8],[4,9],[5,9],[7,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{ert} L^{mpu} L^{fhw} L^{dvw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-10, 6-13, 7-9, 7-13, 8-9, 8-10, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10049},"legs":[[],[],[]]}},{"id":10050,"L":6,"kind":"4","num":"V6.8734","seq":8734,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[6,8],[4,9],[5,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[8,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{esu} L^{mqv} L^{fhw} L^{dtw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-10, 7-8, 7-9, 8-12, 9-13, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10050},"legs":[[],[],[]]}},{"id":10051,"L":6,"kind":"4","num":"V6.8735","seq":8735,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[7,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[9,11],[0,12],[6,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{etu} L^{mqv} L^{fhu} L^{dvw} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-10, 7-8, 7-13, 8-9, 9-11, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10051},"legs":[[],[],[]]}},{"id":10052,"L":6,"kind":"4","num":"V6.8736","seq":8736,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[5,9],[8,9],[2,10],[4,10],[6,10],[1,11],[7,11],[8,11],[0,12],[3,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{epv} L^{fms} L^{duw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-9, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10052},"legs":[[],[],[]]}},{"id":10053,"L":6,"kind":"4","num":"V6.8737","seq":8737,"edges":[[4,6],[5,6],[3,7],[4,7],[1,8],[5,8],[2,9],[5,9],[6,9],[2,10],[3,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gpv} L^{csw} L^{etu} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-9, 6-10, 7-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10053},"legs":[[],[],[]]}},{"id":10054,"L":6,"kind":"4","num":"V6.8738","seq":8738,"edges":[[5,6],[3,7],[5,7],[6,7],[1,8],[5,8],[2,9],[4,9],[6,9],[2,10],[3,10],[4,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{gsu} L^{ctw} L^{env} L^{fhp} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-10, 5-11, 5-12, 6-7, 6-8, 6-9, 7-8, 7-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10054},"legs":[[],[],[]]}},{"id":10055,"L":6,"kind":"4","num":"V6.8739","seq":8739,"edges":[[3,4],[4,5],[4,6],[5,6],[2,8],[3,8],[7,8],[1,9],[7,9],[2,10],[6,10],[7,10],[0,11],[5,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{eht} L^{cuw} L^{fsv} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-12, 7-11, 8-9, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10055},"legs":[[],[],[]]}},{"id":10056,"L":6,"kind":"4","num":"V6.8740","seq":8740,"edges":[[1,2],[3,4],[3,5],[4,5],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[6,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{tuv} L^{ptw} L^{nqu} L^{erv} L^{asw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-10, 7-11, 7-12, 8-9, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10056},"legs":[[],[],[]]}},{"id":10057,"L":6,"kind":"4","num":"V6.8741","seq":8741,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[5,7],[7,8],[6,9],[7,9],[8,9],[3,10],[8,10],[2,11],[3,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{mnp} L^{eqr} L^{nst} L^{suv} L^{qtu} L^{gvw} L^{fhw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-11, 4-12, 5-6, 6-8, 6-13, 7-10, 7-13, 8-9, 8-10, 9-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10057},"legs":[[],[],[]]}},{"id":10058,"L":6,"kind":"4","num":"V6.8742","seq":8742,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[7,8],[3,9],[6,9],[8,9],[3,10],[4,10],[1,11],[5,11],[6,11],[0,12],[2,12],[10,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{equ} L^{muv} L^{gsv} L^{hnw} L^{drt} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-12, 7-10, 7-12, 8-9, 9-10, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10058},"legs":[[],[],[]]}},{"id":10059,"L":6,"kind":"4","num":"V6.8743","seq":8743,"edges":[[0,1],[0,1],[2,3],[2,3],[2,5],[3,6],[4,7],[5,8],[7,9],[8,9],[6,10],[9,10],[1,11],[4,11],[10,11],[0,12],[7,12],[8,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{igp} L^{jhq} L^{mrs} L^{ptu} L^{rtv} L^{qvw} L^{dnw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-6, 4-7, 5-8, 5-12, 6-9, 7-11, 8-10, 8-13, 9-10, 9-13, 10-11, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10060},"legs":[[],[],[]]}},{"id":10061,"L":6,"kind":"4","num":"V6.8745","seq":8745,"edges":[[0,2],[0,2],[1,3],[1,3],[1,5],[2,6],[3,6],[5,8],[4,9],[4,10],[7,10],[9,10],[7,11],[8,11],[9,11],[0,12],[7,12],[8,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ifp} L^{kgh} L^{qrs} L^{ptu} L^{mvw} L^{nqv} L^{rtw} L^{csu}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-6, 3-7, 4-7, 5-10, 5-11, 6-9, 8-11, 8-12, 8-13, 9-12, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10061},"legs":[[],[],[]]}},{"id":10062,"L":6,"kind":"4","num":"V6.8746","seq":8746,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[4,5],[2,6],[7,8],[7,9],[6,10],[8,10],[9,10],[4,11],[8,11],[9,11],[0,12],[1,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{khm} L^{igp} L^{qrs} L^{qtu} L^{rvw} L^{ptv} L^{nuw} L^{cfs}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-7, 4-6, 5-6, 5-12, 7-11, 8-9, 8-10, 8-13, 9-11, 9-12, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10062},"legs":[[],[],[]]}},{"id":10063,"L":6,"kind":"4","num":"V6.8747","seq":8747,"edges":[[3,4],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[3,10],[6,10],[0,11],[4,11],[5,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrt} L^{evw} L^{fhv} L^{cmu} L^{aps} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-10, 4-11, 5-8, 5-12, 6-7, 6-8, 6-12, 7-8, 7-11, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10063},"legs":[[],[],[]]}},{"id":10064,"L":6,"kind":"4","num":"V6.8748","seq":8748,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[4,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{euv} L^{fmu} L^{cpw} L^{atw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-8, 5-11, 6-7, 6-8, 7-8, 7-12, 9-10, 9-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10065},"legs":[[],[],[]]}},{"id":10066,"L":6,"kind":"4","num":"V6.8750","seq":8750,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[7,8],[6,9],[7,9],[8,9],[4,10],[5,10],[7,10],[1,11],[6,11],[8,11],[0,12],[4,12],[5,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{iqr} L^{stu} L^{svw} L^{qtv} L^{hnu} L^{frw} L^{cmp}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-11, 6-13, 7-10, 7-12, 8-9, 8-10, 8-11, 9-10, 9-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10085},"legs":[[],[],[]]}},{"id":10086,"L":6,"kind":"4","num":"V6.8770","seq":8770,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,7],[5,8],[7,8],[5,9],[8,9],[3,10],[9,10],[2,11],[3,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{ers} L^{mrt} L^{ntu} L^{puv} L^{gvw} L^{fhw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-11, 4-12, 5-8, 6-9, 6-10, 6-13, 7-8, 7-13, 8-9, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10086},"legs":[[],[],[]]}},{"id":10087,"L":6,"kind":"4","num":"V6.8771","seq":8771,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[2,9],[4,9],[7,9],[3,10],[4,10],[5,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{gqw} L^{emu} L^{hnr} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-9, 6-11, 7-8, 7-12, 8-10, 8-12, 9-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10105},"legs":[[],[],[]]}},{"id":10106,"L":6,"kind":"4","num":"V6.8790","seq":8790,"edges":[[0,1],[0,1],[4,6],[3,7],[4,8],[5,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mst} L^{guv} L^{npu} L^{eqs} L^{fhw} L^{drw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-9, 6-10, 6-12, 7-10, 7-13, 8-9, 8-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10106},"legs":[[],[],[]]}},{"id":10107,"L":6,"kind":"4","num":"V6.8791","seq":8791,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[2,9],[5,9],[8,9],[3,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{erv} L^{hnw} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-13, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10107},"legs":[[],[],[]]}},{"id":10108,"L":6,"kind":"4","num":"V6.8792","seq":8792,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[5,8],[5,9],[7,9],[8,9],[2,10],[3,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{qvw} L^{egt} L^{aru} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-8, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10108},"legs":[[],[],[]]}},{"id":10109,"L":6,"kind":"4","num":"V6.8793","seq":8793,"edges":[[0,1],[0,1],[2,6],[3,7],[5,7],[4,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[8,11],[0,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{est} L^{gpu} L^{mvw} L^{nqv} L^{fhs} L^{dtw} L^{cru}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-8, 6-10, 6-13, 7-11, 7-12, 8-13, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10109},"legs":[[],[],[]]}},{"id":10110,"L":6,"kind":"4","num":"V6.8794","seq":8794,"edges":[[0,1],[0,1],[4,6],[4,7],[5,7],[6,7],[3,8],[5,8],[2,9],[5,9],[8,9],[2,10],[3,10],[1,11],[10,11],[0,12],[6,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mst} L^{nps} L^{gqu} L^{eru} L^{fhv} L^{dvw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-8, 6-9, 6-10, 7-8, 7-13, 9-10, 11-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10111},"legs":[[],[],[]]}},{"id":10112,"L":6,"kind":"4","num":"V6.8796","seq":8796,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,7],[4,8],[5,8],[7,8],[7,9],[3,10],[9,10],[2,11],[9,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{egr} L^{nst} L^{mps} L^{tuv} L^{huw} L^{fvw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-11, 5-9, 6-8, 6-9, 6-13, 7-13, 8-9, 8-10, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10126},"legs":[[],[],[]]}},{"id":10127,"L":6,"kind":"4","num":"V6.8811","seq":8811,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[6,8],[8,9],[5,10],[7,10],[9,10],[1,11],[9,11],[0,12],[7,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{khp} L^{igq} L^{mrs} L^{nqt} L^{tuv} L^{pru} L^{dvw} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-11, 7-9, 8-11, 8-13, 9-10, 10-11, 10-12, 12-13; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10130},"legs":[[],[],[]]}},{"id":10131,"L":6,"kind":"4","num":"V6.8815","seq":8815,"edges":[[0,1],[0,1],[2,6],[4,7],[6,7],[3,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[7,11],[0,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{est} L^{msu} L^{gvw} L^{npv} L^{fht} L^{dqu} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-9, 4-11, 5-8, 5-10, 6-10, 6-12, 6-13, 7-8, 7-11, 8-12, 9-10, 9-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10141},"legs":[[],[],[]]}},{"id":10142,"L":6,"kind":"4","num":"V6.8826","seq":8826,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[2,9],[7,9],[2,10],[4,10],[8,10],[1,11],[8,11],[9,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{etw} L^{fmu} L^{dvw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-10, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10142},"legs":[[],[],[]]}},{"id":10143,"L":6,"kind":"4","num":"V6.8827","seq":8827,"edges":[[3,4],[3,5],[4,5],[5,6],[3,7],[4,7],[6,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[8,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{mpt} L^{ruv} L^{euw} L^{cst} L^{afv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-6, 5-8, 6-7, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10143},"legs":[[],[],[]]}},{"id":10144,"L":6,"kind":"4","num":"V6.8828","seq":8828,"edges":[[0,1],[0,1],[4,6],[4,7],[6,7],[2,8],[5,8],[3,9],[7,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[6,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{mst} L^{nsu} L^{epv} L^{guw} L^{fhq} L^{drw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-11, 5-7, 5-8, 6-9, 6-11, 6-12, 7-8, 7-13, 8-10, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10144},"legs":[[],[],[]]}},{"id":10145,"L":6,"kind":"4","num":"V6.8829","seq":8829,"edges":[[0,1],[0,1],[4,6],[4,7],[6,7],[2,8],[5,8],[3,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[0,12],[6,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mst} L^{nsu} L^{epv} L^{guv} L^{fhq} L^{drw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-11, 5-7, 5-8, 6-9, 6-11, 6-12, 7-8, 7-13, 8-10, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10145},"legs":[[],[],[]]}},{"id":10146,"L":6,"kind":"4","num":"V6.8830","seq":8830,"edges":[[1,2],[3,4],[5,6],[5,7],[6,7],[3,8],[7,8],[4,9],[6,9],[8,9],[2,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{qsu} L^{guv} L^{mtv} L^{erw} L^{ahn} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-9, 4-12, 5-10, 5-12, 6-7, 6-8, 6-11, 7-8, 7-10, 8-9, 9-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10146},"legs":[[],[],[]]}},{"id":10147,"L":6,"kind":"4","num":"V6.8831","seq":8831,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[5,8],[5,9],[6,9],[7,9],[2,10],[3,10],[8,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{qtv} L^{egw} L^{aru} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-8, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10147},"legs":[[],[],[]]}},{"id":10148,"L":6,"kind":"4","num":"V6.8832","seq":8832,"edges":[[1,2],[3,4],[4,6],[5,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{stu} L^{qtv} L^{avw} L^{buw} L^{egn} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-7, 5-12, 6-7, 6-9, 6-13, 7-8, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10148},"legs":[[],[],[]]}},{"id":10149,"L":6,"kind":"4","num":"V6.8833","seq":8833,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[6,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{stu} L^{qsv} L^{avw} L^{btw} L^{ehn} L^{dru}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-12, 6-7, 7-9, 7-13, 8-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10149},"legs":[[],[],[]]}},{"id":10150,"L":6,"kind":"4","num":"V6.8834","seq":8834,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[3,8],[4,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[7,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{mpv} L^{evw} L^{fst} L^{acu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-7, 5-9, 6-7, 6-8, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10150},"legs":[[],[],[]]}},{"id":10151,"L":6,"kind":"4","num":"V6.8835","seq":8835,"edges":[[0,1],[0,1],[5,6],[5,8],[6,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[7,10],[1,11],[4,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{uvw} L^{qsu} L^{mrt} L^{egv} L^{dnw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-10, 5-12, 6-7, 6-9, 6-10, 7-9, 7-10, 8-9, 8-11, 8-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10151},"legs":[[],[],[]]}},{"id":10152,"L":6,"kind":"4","num":"V6.8836","seq":8836,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[5,8],[3,9],[4,9],[8,9],[2,10],[4,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{rvw} L^{gmv} L^{enw} L^{dtu} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-10, 5-11, 6-7, 6-8, 6-9, 7-8, 7-12, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10152},"legs":[[],[],[]]}},{"id":10153,"L":6,"kind":"4","num":"V6.8837","seq":8837,"edges":[[0,1],[0,1],[5,6],[6,7],[6,8],[7,8],[3,9],[4,9],[7,9],[2,10],[3,10],[4,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{tuw} L^{gmv} L^{ehn} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10153},"legs":[[],[],[]]}},{"id":10154,"L":6,"kind":"4","num":"V6.8838","seq":8838,"edges":[[0,1],[0,1],[5,6],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[3,10],[4,10],[7,10],[1,11],[4,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{uvw} L^{qsu} L^{ert} L^{gmv} L^{dnw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-11, 5-12, 6-7, 6-9, 6-10, 7-9, 7-10, 8-9, 8-11, 8-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10157},"legs":[[],[],[]]}},{"id":10158,"L":6,"kind":"4","num":"V6.8842","seq":8842,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,8],[7,8],[2,9],[6,9],[4,10],[7,10],[8,10],[1,11],[2,11],[9,11],[0,12],[3,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{esw} L^{muv} L^{dfw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-9, 7-10, 8-9, 8-11, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10158},"legs":[[],[],[]]}},{"id":10159,"L":6,"kind":"4","num":"V6.8843","seq":8843,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[7,8],[3,9],[5,9],[8,9],[3,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{esu} L^{muv} L^{gqv} L^{hnw} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10165},"legs":[[],[],[]]}},{"id":10166,"L":6,"kind":"4","num":"V6.8850","seq":8850,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[5,8],[7,8],[7,9],[8,9],[3,10],[6,10],[9,10],[2,11],[3,11],[4,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{ers} L^{ntu} L^{ptv} L^{uvw} L^{grw} L^{fhm} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-11, 4-12, 5-12, 6-8, 6-9, 6-13, 7-11, 7-13, 8-9, 8-10, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10177},"legs":[[],[],[]]}},{"id":10178,"L":6,"kind":"4","num":"V6.8862","seq":8862,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[3,7],[6,7],[6,8],[4,9],[2,10],[8,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{nqr} L^{hqs} L^{rtu} L^{mvw} L^{etv} L^{suw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-8, 5-10, 6-7, 6-13, 7-8, 7-9, 8-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10229},"legs":[[],[],[]]}},{"id":10230,"L":6,"kind":"4","num":"V6.8914","seq":8914,"edges":[[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[5,7],[4,8],[3,9],[6,9],[1,10],[2,10],[6,10],[0,11],[8,11],[7,12],[9,12],[11,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghp} L^{abq} L^{jrs} L^{kqt} L^{ipu} L^{nrv} L^{fms} L^{cuw} L^{tvw}","graph":"13 vertices; edges 1-6x2, 1-12, 2-4x2, 2-11, 3-5x2, 3-11, 4-10, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 12-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10240},"legs":[[],[],[]]}},{"id":10241,"L":6,"kind":"4","num":"V6.8925","seq":8925,"edges":[[0,3],[0,3],[1,4],[1,4],[3,4],[2,5],[2,5],[5,6],[7,8],[1,9],[0,10],[9,10],[2,11],[8,11],[10,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{den} L^{ghp} L^{ipq} L^{jrs} L^{krt} L^{fuv} L^{cuw} L^{mtw} L^{qsv}","graph":"13 vertices; edges 1-4x2, 1-11, 2-5x2, 2-10, 3-6x2, 3-12, 4-5, 6-7, 7-13, 8-9, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10248},"legs":[[],[],[]]}},{"id":10249,"L":6,"kind":"4","num":"V6.8933","seq":8933,"edges":[[4,5],[4,6],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[3,10],[0,11],[4,11],[10,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{egv} L^{fhu} L^{cmw} L^{aqw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-11, 5-6, 5-7, 5-12, 6-7, 6-8, 7-8, 8-10, 9-13, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10250},"legs":[[],[],[]]}},{"id":10251,"L":6,"kind":"4","num":"V6.8935","seq":8935,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[5,6],[7,8],[0,9],[1,9],[6,10],[9,10],[4,11],[8,11],[10,11],[2,12],[3,12],[7,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{kqr} L^{jst} L^{isu} L^{cfv} L^{rvw} L^{puw} L^{ght}","graph":"13 vertices; edges 1-3x2, 1-10, 2-4x2, 2-10, 3-13, 4-13, 5-6x2, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10258},"legs":[[],[],[]]}},{"id":10259,"L":6,"kind":"4","num":"V6.8943","seq":8943,"edges":[[1,2],[1,2],[0,4],[0,4],[3,4],[3,5],[3,5],[5,7],[7,8],[0,9],[2,10],[8,10],[9,10],[6,11],[9,11],[1,12],[6,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abh} L^{mnp} L^{iqr} L^{jps} L^{kst} L^{cuv} L^{gtu} L^{qvw} L^{frw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-13, 3-11, 4-5, 4-6x2, 6-8, 7-12, 7-13, 8-9, 9-11, 10-11, 10-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10259},"legs":[[],[],[]]}},{"id":10260,"L":6,"kind":"4","num":"V6.8944","seq":8944,"edges":[[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[5,7],[7,8],[0,9],[1,9],[3,10],[4,10],[8,10],[6,11],[9,11],[2,12],[6,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{dep} L^{abq} L^{irs} L^{jqt} L^{ktu} L^{cfv} L^{npu} L^{rvw} L^{msw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-5x2, 2-10, 3-4x2, 3-13, 4-11, 5-11, 6-8, 7-12, 7-13, 8-9, 9-11, 10-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10260},"legs":[[],[],[]]}},{"id":10261,"L":6,"kind":"4","num":"V6.8945","seq":8945,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[4,7],[5,8],[1,9],[2,9],[3,10],[8,10],[0,11],[6,11],[9,11],[6,12],[7,12],[10,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{krs} L^{ipt} L^{jqu} L^{fgv} L^{nuw} L^{crv} L^{stw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-6x2, 2-10, 3-10, 4-5x2, 4-11, 5-8, 6-9, 7-12, 7-13, 8-13, 9-11, 10-12, 11-13; legs 7:1, 8:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10275},"legs":[[],[],[]]}},{"id":10276,"L":6,"kind":"4","num":"V6.8960","seq":8960,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,6],[6,8],[4,9],[8,9],[4,10],[7,10],[8,10],[1,11],[7,11],[9,11],[0,12],[5,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{inq} L^{rst} L^{quv} L^{huw} L^{mrv} L^{fsw} L^{cpt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 8-13, 9-10, 9-11, 10-12; legs 5:1, 6:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10375},"legs":[[],[],[]]}},{"id":10376,"L":6,"kind":"4","num":"V6.9060","seq":9060,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[5,8],[0,9],[6,10],[9,10],[7,11],[8,11],[10,11],[6,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{jpq} L^{irs} L^{knt} L^{cuv} L^{puw} L^{rtw} L^{qsv}","graph":"13 vertices; edges 1-2x2, 1-10, 2-3, 3-5x2, 4-5, 4-6x2, 6-9, 7-11, 7-13, 8-12, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10377},"legs":[[],[],[]]}},{"id":10378,"L":6,"kind":"4","num":"V6.9062","seq":9062,"edges":[[0,1],[1,2],[1,2],[2,3],[3,4],[3,4],[0,5],[0,5],[5,9],[8,9],[4,10],[7,10],[6,11],[8,11],[10,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{fgh} L^{ghm} L^{bcn} L^{ipq} L^{jrs} L^{ktu} L^{ntv} L^{mrw} L^{puw} L^{qsv}","graph":"13 vertices; edges 1-2, 1-6x2, 2-3x2, 3-4, 4-5x2, 5-11, 6-10, 7-12, 7-13, 8-11, 8-13, 9-10, 9-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10378},"legs":[[],[],[]]}},{"id":10379,"L":6,"kind":"4","num":"V6.9063","seq":9063,"edges":[[0,3],[0,3],[2,4],[2,4],[3,4],[1,5],[1,5],[5,8],[1,9],[2,9],[0,10],[6,10],[7,11],[8,11],[10,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghn} L^{dep} L^{kqr} L^{jst} L^{ipu} L^{fmv} L^{cqw} L^{suw} L^{rtv}","graph":"13 vertices; edges 1-4x2, 1-11, 2-6x2, 2-10, 3-5x2, 3-10, 4-5, 6-9, 7-11, 7-13, 8-12, 8-13, 9-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10379},"legs":[[],[],[]]}},{"id":10380,"L":6,"kind":"4","num":"V6.9064","seq":9064,"edges":[[0,3],[0,3],[2,4],[2,4],[3,4],[1,5],[1,5],[5,8],[1,9],[2,9],[0,10],[6,10],[6,11],[7,11],[10,11],[7,12],[8,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghn} L^{dep} L^{jqr} L^{ist} L^{kpu} L^{fmv} L^{cqw} L^{rsw} L^{tuv}","graph":"13 vertices; edges 1-4x2, 1-11, 2-6x2, 2-10, 3-5x2, 3-10, 4-5, 6-9, 7-11, 7-12, 8-12, 8-13, 9-13, 10-13, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10385},"legs":[[],[],[]]}},{"id":10386,"L":6,"kind":"4","num":"V6.9070","seq":9070,"edges":[[0,1],[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[5,6],[4,8],[7,8],[2,9],[3,10],[6,11],[9,11],[10,11],[7,12],[9,12],[10,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{ghm} L^{ghn} L^{bcp} L^{ipq} L^{jrs} L^{knr} L^{ftu} L^{mvw} L^{qtv} L^{suw}","graph":"13 vertices; edges 1-2, 1-6x2, 2-3x2, 3-10, 4-5x2, 4-11, 5-9, 6-7, 7-12, 8-9, 8-13, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10391},"legs":[[],[],[]]}},{"id":10392,"L":6,"kind":"4","num":"V6.9076","seq":9076,"edges":[[1,2],[3,5],[4,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{stu} L^{nrv} L^{avw} L^{btw} L^{egp} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-7, 5-9, 5-12, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10393},"legs":[[],[],[]]}},{"id":10394,"L":6,"kind":"4","num":"V6.9078","seq":9078,"edges":[[1,2],[3,4],[3,5],[3,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{hru} L^{mpv} L^{avw} L^{buw} L^{eqs} L^{dnt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-9, 5-13, 6-9, 6-12, 7-8, 7-12, 7-13, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10394},"legs":[[],[],[]]}},{"id":10395,"L":6,"kind":"4","num":"V6.9079","seq":9079,"edges":[[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[5,6],[7,8],[0,9],[1,9],[6,10],[9,10],[4,11],[8,11],[10,11],[2,12],[3,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{hmp} L^{abq} L^{iqr} L^{jst} L^{ksu} L^{cfv} L^{rvw} L^{puw} L^{gnt}","graph":"13 vertices; edges 1-6x2, 1-10, 2-3x2, 2-10, 3-13, 4-5x2, 4-13, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10395},"legs":[[],[],[]]}},{"id":10396,"L":6,"kind":"4","num":"V6.9080","seq":9080,"edges":[[0,1],[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[7,8],[4,9],[5,9],[2,10],[3,10],[6,11],[8,11],[10,11],[6,12],[7,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{ghm} L^{bcn} L^{ghp} L^{kqr} L^{ist} L^{jsu} L^{npv} L^{fmw} L^{quw} L^{rtv}","graph":"13 vertices; edges 1-2, 1-5x2, 2-3x2, 3-11, 4-6x2, 4-11, 5-10, 6-10, 7-12, 7-13, 8-9, 8-13, 9-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10396},"legs":[[],[],[]]}},{"id":10397,"L":6,"kind":"4","num":"V6.9081","seq":9081,"edges":[[0,1],[1,2],[1,2],[2,3],[3,4],[3,4],[0,5],[0,5],[7,8],[5,9],[4,10],[9,10],[6,11],[8,11],[10,11],[6,12],[7,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{fgh} L^{ghm} L^{bcn} L^{kpq} L^{irs} L^{jrt} L^{nuv} L^{muw} L^{ptw} L^{qsv}","graph":"13 vertices; edges 1-2, 1-6x2, 2-3x2, 3-4, 4-5x2, 5-11, 6-10, 7-12, 7-13, 8-9, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10397},"legs":[[],[],[]]}},{"id":10398,"L":6,"kind":"4","num":"V6.9082","seq":9082,"edges":[[0,1],[0,1],[2,4],[2,4],[3,4],[3,5],[3,5],[5,6],[7,8],[1,9],[0,10],[9,10],[2,11],[8,11],[10,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efh} L^{mnp} L^{ipq} L^{krs} L^{jrt} L^{duv} L^{cuw} L^{gtw} L^{qsv}","graph":"13 vertices; edges 1-2x2, 1-11, 2-10, 3-5x2, 3-12, 4-5, 4-6x2, 6-7, 7-13, 8-9, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10401},"legs":[[],[],[]]}},{"id":10402,"L":6,"kind":"4","num":"V6.9086","seq":9086,"edges":[[3,4],[3,5],[4,5],[6,7],[0,8],[5,8],[7,8],[2,9],[4,9],[6,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{aqu} L^{eps} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-10, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10402},"legs":[[],[],[]]}},{"id":10403,"L":6,"kind":"4","num":"V6.9087","seq":9087,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[8,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{qrs} L^{tuv} L^{atw} L^{bsu} L^{ehp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-12, 5-6, 5-7, 5-12, 6-8, 7-8, 8-11, 9-10, 9-11, 9-13, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10408},"legs":[[],[],[]]}},{"id":10409,"L":6,"kind":"4","num":"V6.9093","seq":9093,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[5,8],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[8,11],[0,12],[3,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{eqs} L^{fmu} L^{dvw} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-9, 6-10, 7-8, 7-10, 8-9, 8-11, 9-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10409},"legs":[[],[],[]]}},{"id":10410,"L":6,"kind":"4","num":"V6.9094","seq":9094,"edges":[[0,1],[0,1],[1,4],[3,4],[3,5],[2,6],[7,8],[7,9],[8,9],[6,10],[8,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{hmn} L^{epq} L^{rst} L^{ruv} L^{suw} L^{pvw} L^{fmt} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-6, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10410},"legs":[[],[],[]]}},{"id":10411,"L":6,"kind":"4","num":"V6.9095","seq":9095,"edges":[[3,5],[4,6],[5,6],[0,7],[0,8],[7,8],[2,9],[3,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[6,11],[1,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{buw} L^{ehw} L^{fpv} L^{cmt} L^{dqs}","graph":"13 vertices; edges 1-8, 1-9, 2-12, 2-13, 3-10, 3-11, 4-6, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10413},"legs":[[],[],[]]}},{"id":10414,"L":6,"kind":"4","num":"V6.9098","seq":9098,"edges":[[0,1],[0,1],[2,3],[2,3],[2,5],[3,6],[4,7],[7,8],[8,9],[6,10],[7,10],[9,10],[1,11],[4,11],[9,11],[0,12],[5,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{kgp} L^{ihq} L^{mrs} L^{rtu} L^{tvw} L^{qsv} L^{dnw} L^{cpu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-6, 4-7, 5-8, 5-12, 6-13, 7-11, 8-9, 8-11, 9-10, 9-13, 10-11, 10-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10416},"legs":[[],[],[]]}},{"id":10417,"L":6,"kind":"4","num":"V6.9101","seq":9101,"edges":[[0,1],[0,1],[2,3],[2,3],[2,5],[3,6],[4,7],[7,9],[8,9],[5,10],[7,10],[8,10],[1,11],[4,11],[6,11],[0,12],[8,12],[9,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{kgp} L^{ihq} L^{mrs} L^{tuv} L^{rtw} L^{psu} L^{dnq} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-6, 4-7, 5-8, 5-12, 6-11, 7-12, 8-10, 8-11, 9-10, 9-11, 9-13, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10417},"legs":[[],[],[]]}},{"id":10418,"L":6,"kind":"4","num":"V6.9102","seq":9102,"edges":[[0,2],[0,2],[1,4],[1,4],[3,4],[3,5],[3,5],[5,6],[7,8],[0,9],[6,10],[9,10],[2,11],[8,11],[9,11],[1,12],[7,12],[10,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{deh} L^{mnp} L^{kpq} L^{irs} L^{jrt} L^{cuv} L^{quw} L^{gtv} L^{fsw}","graph":"13 vertices; edges 1-3x2, 1-10, 2-5x2, 2-13, 3-12, 4-5, 4-6x2, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12, 11-13; legs 7:1, 8:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10421},"legs":[[],[],[]]}},{"id":10422,"L":6,"kind":"4","num":"V6.9106","seq":9106,"edges":[[0,2],[0,2],[2,3],[1,4],[1,4],[3,5],[3,5],[4,5],[7,8],[1,9],[6,10],[9,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{ghm} L^{den} L^{hmn} L^{kpq} L^{jrs} L^{irt} L^{fuv} L^{puw} L^{ctv} L^{qsw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-5x2, 2-10, 3-4, 4-6x2, 5-6, 7-11, 7-13, 8-9, 8-13, 9-12, 10-11, 10-12, 11-13; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10509},"legs":[[],[],[]]}},{"id":10510,"L":6,"kind":"4","num":"V6.9194","seq":9194,"edges":[[3,6],[4,6],[5,6],[0,7],[1,8],[7,8],[2,9],[5,9],[7,9],[1,10],[5,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{auv} L^{cuw} L^{esv} L^{dtw} L^{fhp} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-7, 4-12, 4-13, 5-7, 5-12, 5-13, 6-7, 6-10, 6-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10510},"legs":[[],[],[]]}},{"id":10511,"L":6,"kind":"4","num":"V6.9195","seq":9195,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[4,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fmu} L^{cpw} L^{atw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-11, 6-7, 6-8, 7-8, 7-12, 8-10, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10511},"legs":[[],[],[]]}},{"id":10512,"L":6,"kind":"4","num":"V6.9196","seq":9196,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[2,8],[7,8],[1,9],[5,9],[0,10],[4,10],[9,10],[1,11],[3,11],[8,11],[0,12],[3,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ftv} L^{csw} L^{aqw} L^{dhv} L^{bmu}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-7, 4-12, 4-13, 5-6, 5-7, 5-11, 6-7, 6-10, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10512},"legs":[[],[],[]]}},{"id":10513,"L":6,"kind":"4","num":"V6.9197","seq":9197,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[7,8],[2,9],[4,9],[8,9],[1,10],[5,10],[7,10],[2,11],[3,11],[5,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{auw} L^{epw} L^{dsv} L^{fht} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-11, 3-10, 3-12, 4-7, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-11, 6-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10513},"legs":[[],[],[]]}},{"id":10514,"L":6,"kind":"4","num":"V6.9198","seq":9198,"edges":[[4,5],[3,6],[5,6],[1,7],[1,8],[7,8],[0,9],[4,9],[7,9],[2,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{duw} L^{apv} L^{etw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-9, 3-11, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10514},"legs":[[],[],[]]}},{"id":10515,"L":6,"kind":"4","num":"V6.9199","seq":9199,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[7,8],[2,9],[5,9],[8,9],[1,10],[4,10],[7,10],[2,11],[3,11],[5,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{auw} L^{esw} L^{dpv} L^{fht} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-11, 3-10, 3-12, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-10, 6-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10515},"legs":[[],[],[]]}},{"id":10516,"L":6,"kind":"4","num":"V6.9200","seq":9200,"edges":[[4,6],[5,6],[2,7],[2,8],[4,8],[7,8],[1,9],[3,9],[7,9],[0,10],[3,10],[6,10],[0,11],[3,11],[5,11],[1,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{fpv} L^{cgw} L^{ahu} L^{bms} L^{dqt}","graph":"13 vertices; edges 1-11, 1-12, 2-10, 2-13, 3-8, 3-9, 4-10, 4-11, 4-12, 5-7, 5-9, 5-13, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10516},"legs":[[],[],[]]}},{"id":10517,"L":6,"kind":"4","num":"V6.9201","seq":9201,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[3,8],[1,9],[4,9],[8,9],[2,10],[3,10],[7,10],[1,11],[4,11],[7,11],[0,12],[5,12],[6,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ahw} L^{cpw} L^{fmu} L^{dqv} L^{bst}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-9, 4-11, 5-6, 5-10, 5-12, 6-7, 6-13, 7-13, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10517},"legs":[[],[],[]]}},{"id":10518,"L":6,"kind":"4","num":"V6.9202","seq":9202,"edges":[[4,5],[3,6],[5,6],[2,7],[2,8],[7,8],[0,9],[4,9],[8,9],[1,10],[3,10],[7,10],[1,11],[3,11],[4,11],[0,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{fuw} L^{apw} L^{chv} L^{dmq} L^{bst}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-12, 3-8, 3-9, 4-7, 4-11, 4-12, 5-6, 5-10, 5-12, 6-7, 6-13, 7-13, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10518},"legs":[[],[],[]]}},{"id":10519,"L":6,"kind":"4","num":"V6.9203","seq":9203,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[1,9],[4,9],[8,9],[0,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctw} L^{dpw} L^{aqu} L^{fhv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10520},"legs":[[],[],[]]}},{"id":10521,"L":6,"kind":"4","num":"V6.9205","seq":9205,"edges":[[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[3,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[8,11],[0,12],[1,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{qrt} L^{muv} L^{euw} L^{cst} L^{afv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-6, 5-7, 6-8, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10524},"legs":[[],[],[]]}},{"id":10525,"L":6,"kind":"4","num":"V6.9209","seq":9209,"edges":[[1,2],[3,4],[3,6],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[5,11],[1,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{gst} L^{psu} L^{mtv} L^{avw} L^{buw} L^{ehq} L^{dnr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-9, 5-13, 6-8, 6-12, 6-13, 7-8, 7-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10525},"legs":[[],[],[]]}},{"id":10526,"L":6,"kind":"4","num":"V6.9210","seq":9210,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{msv} L^{avw} L^{buw} L^{eqt} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-13, 6-8, 6-12, 7-8, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10527},"legs":[[],[],[]]}},{"id":10528,"L":6,"kind":"4","num":"V6.9212","seq":9212,"edges":[[4,6],[5,6],[0,7],[2,8],[6,8],[7,8],[0,9],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[5,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{euv} L^{bpw} L^{fgs} L^{cht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-10, 2-12, 2-13, 3-9, 3-11, 4-11, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-11, 6-12, 7-9, 8-9, 8-10; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10546},"legs":[[],[],[]]}},{"id":10547,"L":6,"kind":"4","num":"V6.9231","seq":9231,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[4,8],[7,8],[5,9],[5,10],[7,10],[9,10],[4,11],[6,11],[9,11],[0,12],[7,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{ifq} L^{rst} L^{hru} L^{nvw} L^{psv} L^{mqw} L^{ctu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-9, 5-12, 6-10, 6-11, 7-12, 8-9, 8-11, 8-13, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10547},"legs":[[],[],[]]}},{"id":10548,"L":6,"kind":"4","num":"V6.9232","seq":9232,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[1,8],[3,8],[2,9],[7,9],[2,10],[6,10],[7,10],[0,11],[8,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{chv} L^{etw} L^{fsu} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-11, 8-10, 8-11, 9-12, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10548},"legs":[[],[],[]]}},{"id":10549,"L":6,"kind":"4","num":"V6.9233","seq":9233,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[1,10],[6,10],[8,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahv} L^{euw} L^{ctv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10549},"legs":[[],[],[]]}},{"id":10550,"L":6,"kind":"4","num":"V6.9234","seq":9234,"edges":[[0,1],[0,1],[1,4],[5,7],[6,7],[2,8],[4,8],[3,9],[8,9],[2,10],[7,10],[9,10],[3,11],[5,11],[6,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{nru} L^{emv} L^{gvw} L^{fuw} L^{hps} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-11, 4-10, 4-12, 5-9, 6-8, 6-12, 6-13, 7-8, 7-12, 7-13, 8-11, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10550},"legs":[[],[],[]]}},{"id":10551,"L":6,"kind":"4","num":"V6.9235","seq":9235,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[4,9],[7,9],[3,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[6,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{etu} L^{fpv} L^{mtw} L^{hqw} L^{drv} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-12, 7-13, 8-10, 8-13, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10551},"legs":[[],[],[]]}},{"id":10552,"L":6,"kind":"4","num":"V6.9236","seq":9236,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[6,9],[3,10],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{msw} L^{hpw} L^{dtv} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-12, 8-13, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10552},"legs":[[],[],[]]}},{"id":10553,"L":6,"kind":"4","num":"V6.9237","seq":9237,"edges":[[0,1],[0,1],[1,4],[2,6],[5,8],[7,8],[3,9],[6,9],[7,9],[2,10],[4,10],[8,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{ers} L^{tuv} L^{ntw} L^{gru} L^{fmw} L^{hpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-11, 6-9, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10553},"legs":[[],[],[]]}},{"id":10554,"L":6,"kind":"4","num":"V6.9238","seq":9238,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[2,8],[3,9],[4,9],[7,9],[3,10],[6,10],[8,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{ptu} L^{evw} L^{gmt} L^{hrv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-10, 4-11, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10554},"legs":[[],[],[]]}},{"id":10555,"L":6,"kind":"4","num":"V6.9239","seq":9239,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[3,9],[4,9],[7,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{hmw} L^{suw} L^{etv} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-6, 4-10, 5-10, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10555},"legs":[[],[],[]]}},{"id":10556,"L":6,"kind":"4","num":"V6.9240","seq":9240,"edges":[[0,1],[0,1],[1,4],[5,7],[6,7],[2,8],[4,8],[7,8],[3,9],[5,9],[3,10],[6,10],[2,11],[9,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{nru} L^{emu} L^{gpv} L^{hsw} L^{fvw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-8, 6-10, 6-13, 7-8, 7-11, 7-13, 8-9, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10556},"legs":[[],[],[]]}},{"id":10557,"L":6,"kind":"4","num":"V6.9241","seq":9241,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[1,9],[7,9],[2,10],[6,10],[7,10],[0,11],[8,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ehv} L^{ctw} L^{fsu} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-11, 8-10, 8-11, 9-12, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10557},"legs":[[],[],[]]}},{"id":10558,"L":6,"kind":"4","num":"V6.9242","seq":9242,"edges":[[4,5],[3,6],[5,6],[2,7],[2,8],[7,8],[1,9],[4,9],[7,9],[1,10],[6,10],[8,10],[0,11],[3,11],[4,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{fuw} L^{cpv} L^{dtw} L^{ahq} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-11, 3-8, 3-9, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10558},"legs":[[],[],[]]}},{"id":10559,"L":6,"kind":"4","num":"V6.9243","seq":9243,"edges":[[3,5],[4,6],[5,6],[1,7],[1,8],[6,8],[7,8],[2,9],[4,9],[2,10],[4,10],[7,10],[0,11],[3,11],[9,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{dtu} L^{epw} L^{fqv} L^{ahw} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-6, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-13, 7-9, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10559},"legs":[[],[],[]]}},{"id":10560,"L":6,"kind":"4","num":"V6.9244","seq":9244,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[5,8],[1,9],[7,9],[2,10],[6,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 585*n**15 + 1407*n**14 - 1827*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahr} L^{cuv} L^{etw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-8, 7-11, 8-10, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10560},"legs":[[],[],[]]}},{"id":10561,"L":6,"kind":"4","num":"V6.9245","seq":9245,"edges":[[3,4],[4,5],[4,6],[5,6],[0,8],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{ahw} L^{etw} L^{csu} L^{frv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-12, 7-11, 8-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10561},"legs":[[],[],[]]}},{"id":10562,"L":6,"kind":"4","num":"V6.9246","seq":9246,"edges":[[4,5],[4,6],[5,6],[1,7],[1,8],[7,8],[2,9],[3,9],[8,9],[0,10],[3,10],[7,10],[2,11],[3,11],[6,11],[0,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{duw} L^{egw} L^{ahv} L^{fmt} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-9, 3-10, 3-12, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10562},"legs":[[],[],[]]}},{"id":10563,"L":6,"kind":"4","num":"V6.9247","seq":9247,"edges":[[4,5],[3,6],[5,6],[0,7],[2,8],[4,8],[7,8],[1,9],[3,9],[2,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{epu} L^{chw} L^{ftv} L^{dsw} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-10, 4-13, 5-6, 5-9, 5-13, 6-7, 6-12, 7-11, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10563},"legs":[[],[],[]]}},{"id":10564,"L":6,"kind":"4","num":"V6.9248","seq":9248,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[6,9],[1,10],[3,10],[7,10],[0,11],[4,11],[9,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{ftw} L^{cmu} L^{apw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-6, 5-12, 6-7, 6-8, 7-8, 7-10, 8-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10564},"legs":[[],[],[]]}},{"id":10565,"L":6,"kind":"4","num":"V6.9249","seq":9249,"edges":[[1,2],[3,4],[4,6],[4,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[5,11],[8,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{nsu} L^{gvw} L^{auv} L^{bpt} L^{eqw} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-11, 6-12, 6-13, 7-8, 7-11, 8-10, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10565},"legs":[[],[],[]]}},{"id":10566,"L":6,"kind":"4","num":"V6.9250","seq":9250,"edges":[[0,2],[0,2],[1,4],[1,4],[3,5],[3,5],[5,6],[4,7],[3,8],[2,9],[0,10],[1,10],[9,10],[8,11],[9,11],[6,12],[7,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{dep} L^{hmq} L^{iqr} L^{kps} L^{jnt} L^{guv} L^{cfu} L^{tvw} L^{rsw}","graph":"13 vertices; edges 1-3x2, 1-11, 2-5x2, 2-11, 3-10, 4-6x2, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-11, 10-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10566},"legs":[[],[],[]]}},{"id":10567,"L":6,"kind":"4","num":"V6.9251","seq":9251,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,5],[3,5],[5,7],[3,8],[4,8],[7,10],[9,10],[6,11],[9,11],[10,11],[0,12],[6,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efn} L^{ghp} L^{jqr} L^{ips} L^{kmn} L^{tuv} L^{stw} L^{quw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-3, 3-5x2, 4-6x2, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10567},"legs":[[],[],[]]}},{"id":10568,"L":6,"kind":"4","num":"V6.9252","seq":9252,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[4,5],[4,6],[5,7],[3,8],[0,9],[8,10],[9,10],[2,11],[7,11],[9,11],[1,12],[6,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{mnp} L^{mnq} L^{kpr} L^{jqs} L^{iht} L^{cuv} L^{tuw} L^{gsv} L^{drw}","graph":"13 vertices; edges 1-2x2, 1-10, 2-13, 3-4x2, 3-12, 4-9, 5-6x2, 5-7, 6-8, 7-13, 8-12, 9-11, 10-11, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10568},"legs":[[],[],[]]}},{"id":10569,"L":6,"kind":"4","num":"V6.9253","seq":9253,"edges":[[0,1],[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[5,7],[4,8],[6,9],[2,10],[3,10],[6,10],[8,11],[9,11],[7,12],[9,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{ade} L^{bcf} L^{ghm} L^{ghn} L^{dep} L^{iqr} L^{jps} L^{knt} L^{quv} L^{fmr} L^{tuw} L^{svw}","graph":"13 vertices; edges 1-2, 1-3x2, 2-6x2, 3-11, 4-5x2, 4-11, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-12, 10-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10569},"legs":[[],[],[]]}},{"id":10570,"L":6,"kind":"4","num":"V6.9254","seq":9254,"edges":[[0,2],[0,2],[1,4],[1,4],[3,4],[3,5],[3,5],[5,6],[7,8],[0,9],[6,10],[9,10],[8,11],[9,11],[10,11],[1,12],[2,12],[7,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{deh} L^{mnp} L^{kpq} L^{jrs} L^{irt} L^{cuv} L^{quw} L^{tvw} L^{fgs}","graph":"13 vertices; edges 1-3x2, 1-10, 2-5x2, 2-13, 3-13, 4-5, 4-6x2, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10570},"legs":[[],[],[]]}},{"id":10571,"L":6,"kind":"4","num":"V6.9255","seq":9255,"edges":[[0,1],[0,1],[2,4],[2,4],[3,4],[3,5],[3,5],[5,6],[7,8],[0,9],[1,10],[6,10],[8,11],[9,11],[10,11],[2,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efh} L^{mnp} L^{ipq} L^{jrs} L^{krt} L^{cuv} L^{dqw} L^{tuw} L^{gsv}","graph":"13 vertices; edges 1-2x2, 1-10, 2-11, 3-5x2, 3-13, 4-5, 4-6x2, 6-7, 7-11, 8-9, 8-13, 9-12, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10571},"legs":[[],[],[]]}},{"id":10572,"L":6,"kind":"4","num":"V6.9256","seq":9256,"edges":[[1,2],[4,5],[4,6],[3,7],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{nst} L^{fqu} L^{psv} L^{avw} L^{btu} L^{egr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-6, 5-7, 5-9, 6-8, 6-12, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10572},"legs":[[],[],[]]}},{"id":10573,"L":6,"kind":"4","num":"V6.9257","seq":9257,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[7,8],[4,9],[6,9],[7,9],[0,10],[6,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{quw} L^{mrv} L^{asw} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-10, 7-11, 7-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10573},"legs":[[],[],[]]}},{"id":10574,"L":6,"kind":"4","num":"V6.9258","seq":9258,"edges":[[1,2],[3,4],[3,5],[6,7],[6,8],[7,8],[4,9],[5,9],[6,9],[0,10],[5,10],[8,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{suw} L^{mpt} L^{aqw} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-10, 6-11, 7-8, 7-9, 7-10, 8-9, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10574},"legs":[[],[],[]]}},{"id":10575,"L":6,"kind":"4","num":"V6.9259","seq":9259,"edges":[[3,4],[5,6],[5,7],[6,7],[0,8],[3,8],[1,9],[4,9],[7,9],[2,10],[4,10],[6,10],[2,11],[5,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ahw} L^{cnv} L^{epu} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10575},"legs":[[],[],[]]}},{"id":10576,"L":6,"kind":"4","num":"V6.9260","seq":9260,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[1,8],[2,9],[4,9],[8,9],[0,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{cvw} L^{env} L^{apu} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10576},"legs":[[],[],[]]}},{"id":10577,"L":6,"kind":"4","num":"V6.9261","seq":9261,"edges":[[1,2],[3,4],[3,6],[5,6],[4,7],[6,7],[5,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{mst} L^{qtu} L^{avw} L^{buv} L^{enr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-8, 5-12, 6-7, 6-9, 6-12, 7-8, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10577},"legs":[[],[],[]]}},{"id":10578,"L":6,"kind":"4","num":"V6.9262","seq":9262,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[6,8],[2,9],[5,9],[7,9],[3,10],[4,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{gtw} L^{epv} L^{hnw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-10, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10578},"legs":[[],[],[]]}},{"id":10579,"L":6,"kind":"4","num":"V6.9263","seq":9263,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[6,9],[8,9],[4,10],[5,10],[8,10],[1,11],[2,11],[7,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{esv} L^{mpw} L^{dfu} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-11, 6-13, 7-8, 7-10, 8-9, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10579},"legs":[[],[],[]]}},{"id":10580,"L":6,"kind":"4","num":"V6.9264","seq":9264,"edges":[[0,1],[0,1],[3,4],[5,6],[4,8],[5,8],[7,8],[2,9],[7,9],[2,10],[6,10],[7,10],[1,11],[6,11],[9,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{tuv} L^{mpt} L^{euw} L^{frv} L^{dsw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9, 8-10, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10580},"legs":[[],[],[]]}},{"id":10581,"L":6,"kind":"4","num":"V6.9265","seq":9265,"edges":[[4,6],[5,6],[3,7],[5,7],[6,7],[1,8],[2,9],[4,9],[5,9],[2,10],[3,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsu} L^{cvw} L^{ept} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-10, 5-12, 6-7, 6-8, 6-10, 7-8, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10581},"legs":[[],[],[]]}},{"id":10582,"L":6,"kind":"4","num":"V6.9266","seq":9266,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[6,8],[1,9],[7,9],[2,10],[7,10],[0,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ehs} L^{ctv} L^{fuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-9, 8-10, 8-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10582},"legs":[[],[],[]]}},{"id":10583,"L":6,"kind":"4","num":"V6.9267","seq":9267,"edges":[[3,4],[4,5],[5,6],[4,7],[5,7],[3,8],[6,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{pru} L^{hsv} L^{evw} L^{ctu} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10584},"legs":[[],[],[]]}},{"id":10585,"L":6,"kind":"4","num":"V6.9269","seq":9269,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[8,11],[1,12],[3,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{rst} L^{quv} L^{auw} L^{bsw} L^{epv} L^{dht}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-9, 7-8, 8-11, 8-13, 9-10, 9-12, 10-11; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10604},"legs":[[],[],[]]}},{"id":10605,"L":6,"kind":"4","num":"V6.9289","seq":9289,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[6,9],[8,9],[5,10],[7,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jhp} L^{kgq} L^{mrs} L^{ntu} L^{qtv} L^{prw} L^{dsu} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-11, 7-10, 8-11, 8-12, 9-10, 9-12, 10-13, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10605},"legs":[[],[],[]]}},{"id":10606,"L":6,"kind":"4","num":"V6.9290","seq":9290,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[6,8],[7,9],[8,9],[5,10],[1,11],[9,11],[10,11],[0,12],[7,12],[10,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jhp} L^{kgq} L^{mrs} L^{nqt} L^{rtu} L^{pvw} L^{duv} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-11, 7-9, 8-10, 8-13, 9-10, 10-12, 11-12, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10606},"legs":[[],[],[]]}},{"id":10607,"L":6,"kind":"4","num":"V6.9291","seq":9291,"edges":[[3,5],[4,6],[5,6],[2,7],[0,8],[5,8],[1,9],[6,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{asw} L^{ctw} L^{fpu} L^{dhv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-6, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 7-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10607},"legs":[[],[],[]]}},{"id":10608,"L":6,"kind":"4","num":"V6.9292","seq":9292,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[8,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fpv} L^{cuw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10608},"legs":[[],[],[]]}},{"id":10609,"L":6,"kind":"4","num":"V6.9293","seq":9293,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[1,8],[5,8],[0,9],[4,9],[8,9],[2,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{crv} L^{apv} L^{euw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-8, 7-12, 8-11, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10609},"legs":[[],[],[]]}},{"id":10610,"L":6,"kind":"4","num":"V6.9294","seq":9294,"edges":[[3,4],[4,6],[5,6],[3,7],[5,7],[1,8],[7,8],[2,9],[5,9],[2,10],[6,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{hru} L^{cuv} L^{esw} L^{ftw} L^{amp} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-8, 4-12, 5-7, 5-12, 6-7, 6-8, 6-10, 7-11, 8-9, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10610},"legs":[[],[],[]]}},{"id":10611,"L":6,"kind":"4","num":"V6.9295","seq":9295,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[2,9],[3,9],[7,9],[0,10],[5,10],[8,10],[0,11],[3,11],[7,11],[1,12],[4,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{cvw} L^{fht} L^{asv} L^{bmu} L^{dqw}","graph":"13 vertices; edges 1-11, 1-12, 2-9, 2-13, 3-8, 3-10, 4-7, 4-10, 4-12, 5-6, 5-7, 5-13, 6-7, 6-11, 8-10, 8-12, 9-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10612},"legs":[[],[],[]]}},{"id":10613,"L":6,"kind":"4","num":"V6.9297","seq":9297,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[1,9],[7,9],[2,10],[8,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ehv} L^{cuw} L^{fvw} L^{art} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10614},"legs":[[],[],[]]}},{"id":10615,"L":6,"kind":"4","num":"V6.9299","seq":9299,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[0,9],[4,9],[8,9],[2,10],[3,10],[7,10],[1,11],[4,11],[7,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctw} L^{apw} L^{fhu} L^{dqv} L^{bms}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-12, 3-8, 3-11, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10617},"legs":[[],[],[]]}},{"id":10618,"L":6,"kind":"4","num":"V6.9302","seq":9302,"edges":[[0,1],[0,1],[1,4],[6,7],[4,8],[5,8],[3,9],[7,9],[8,9],[2,10],[5,10],[6,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{rst} L^{ruv} L^{mnw} L^{guw} L^{eps} L^{fhv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-9, 6-9, 6-11, 6-13, 7-8, 7-11, 7-13, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10618},"legs":[[],[],[]]}},{"id":10619,"L":6,"kind":"4","num":"V6.9303","seq":9303,"edges":[[0,1],[0,1],[3,4],[6,7],[4,8],[5,8],[2,9],[5,9],[7,9],[3,10],[6,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{ruv} L^{mnw} L^{epu} L^{hsw} L^{dtv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-9, 6-10, 6-13, 7-8, 7-11, 7-12, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10619},"legs":[[],[],[]]}},{"id":10620,"L":6,"kind":"4","num":"V6.9304","seq":9304,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[5,8],[7,8],[1,9],[6,9],[1,10],[3,10],[9,10],[2,11],[4,11],[7,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{asu} L^{ctw} L^{dhw} L^{fpv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-11, 3-8, 3-12, 4-7, 4-11, 4-13, 5-6, 5-12, 5-13, 6-7, 6-9, 7-10, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10620},"legs":[[],[],[]]}},{"id":10621,"L":6,"kind":"4","num":"V6.9305","seq":9305,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[2,8],[1,9],[5,9],[8,9],[0,10],[4,10],[6,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{evw} L^{crv} L^{apt} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-8, 5-11, 6-8, 6-10, 7-8, 7-11, 7-12, 9-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10622},"legs":[[],[],[]]}},{"id":10623,"L":6,"kind":"4","num":"V6.9307","seq":9307,"edges":[[4,5],[3,6],[2,7],[5,7],[1,8],[3,8],[7,8],[0,9],[3,9],[0,10],[4,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{erv} L^{chv} L^{amw} L^{bpw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-7, 4-9, 4-10, 5-6, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10623},"legs":[[],[],[]]}},{"id":10624,"L":6,"kind":"4","num":"V6.9308","seq":9308,"edges":[[1,2],[3,4],[4,5],[3,6],[5,7],[6,7],[3,8],[4,8],[0,9],[0,10],[7,10],[8,10],[2,11],[6,11],[9,11],[1,12],[5,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{prt} L^{hnu} L^{avw} L^{btu} L^{esv} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-9, 6-8, 6-13, 7-8, 7-12, 8-11, 9-11, 10-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10624},"legs":[[],[],[]]}},{"id":10625,"L":6,"kind":"4","num":"V6.9309","seq":9309,"edges":[[4,5],[4,6],[5,6],[3,7],[6,7],[2,8],[2,9],[3,9],[5,9],[1,10],[7,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{gtu} L^{evw} L^{fhs} L^{cuv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-8, 4-10, 4-12, 5-6, 5-7, 5-12, 6-7, 6-10, 7-8, 8-11, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10625},"legs":[[],[],[]]}},{"id":10626,"L":6,"kind":"4","num":"V6.9310","seq":9310,"edges":[[3,4],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[3,10],[5,10],[0,11],[4,11],[5,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{ntv} L^{ehw} L^{fuv} L^{cmr} L^{aps} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-8, 5-12, 6-7, 6-11, 6-12, 7-8, 7-10, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10626},"legs":[[],[],[]]}},{"id":10627,"L":6,"kind":"4","num":"V6.9311","seq":9311,"edges":[[3,4],[3,6],[5,6],[5,7],[6,7],[1,8],[7,8],[2,9],[4,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{rtu} L^{cuv} L^{enw} L^{fps} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-10, 5-11, 6-7, 6-8, 6-11, 7-8, 8-9, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10627},"legs":[[],[],[]]}},{"id":10628,"L":6,"kind":"4","num":"V6.9312","seq":9312,"edges":[[1,2],[3,4],[3,6],[5,6],[4,7],[5,7],[6,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{mqt} L^{stu} L^{avw} L^{buv} L^{enr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-8, 5-12, 6-7, 6-8, 6-12, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10628},"legs":[[],[],[]]}},{"id":10629,"L":6,"kind":"4","num":"V6.9313","seq":9313,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[3,8],[1,9],[5,9],[8,9],[1,10],[6,10],[7,10],[2,11],[4,11],[7,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ahw} L^{csw} L^{dtu} L^{fpv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-11, 3-8, 3-12, 4-7, 4-9, 4-13, 5-6, 5-12, 5-13, 6-7, 6-10, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10629},"legs":[[],[],[]]}},{"id":10630,"L":6,"kind":"4","num":"V6.9314","seq":9314,"edges":[[4,6],[5,6],[0,7],[2,8],[6,8],[7,8],[0,9],[3,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[4,11],[1,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{euv} L^{bgw} L^{fhs} L^{cmp} L^{dqt}","graph":"13 vertices; edges 1-8, 1-10, 2-12, 2-13, 3-9, 3-11, 4-10, 4-11, 4-12, 5-7, 5-12, 5-13, 6-7, 6-11, 6-13, 7-9, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10630},"legs":[[],[],[]]}},{"id":10631,"L":6,"kind":"4","num":"V6.9315","seq":9315,"edges":[[3,6],[4,6],[5,6],[1,7],[2,8],[5,8],[7,8],[2,9],[5,9],[1,10],[4,10],[7,10],[0,11],[3,11],[9,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{esu} L^{ftw} L^{dpv} L^{ahw} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-11, 3-9, 3-10, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10631},"legs":[[],[],[]]}},{"id":10632,"L":6,"kind":"4","num":"V6.9316","seq":9316,"edges":[[3,5],[4,6],[5,6],[0,7],[1,8],[3,8],[1,9],[4,9],[8,9],[2,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{chw} L^{dpw} L^{etu} L^{fsv} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-10, 3-11, 3-12, 4-6, 4-9, 4-13, 5-7, 5-10, 5-13, 6-7, 6-12, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10632},"legs":[[],[],[]]}},{"id":10633,"L":6,"kind":"4","num":"V6.9317","seq":9317,"edges":[[1,2],[3,4],[4,5],[5,6],[3,7],[4,7],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{gnt} L^{ruv} L^{auw} L^{bst} L^{eqv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-6, 5-8, 6-7, 6-12, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10633},"legs":[[],[],[]]}},{"id":10634,"L":6,"kind":"4","num":"V6.9318","seq":9318,"edges":[[1,2],[3,4],[4,5],[5,6],[3,7],[4,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[6,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{gnt} L^{huv} L^{auw} L^{brt} L^{eqv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-6, 5-8, 6-7, 6-12, 7-11, 7-13, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10634},"legs":[[],[],[]]}},{"id":10635,"L":6,"kind":"4","num":"V6.9319","seq":9319,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[5,11],[10,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{nsu} L^{auv} L^{btw} L^{eqw} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10635},"legs":[[],[],[]]}},{"id":10636,"L":6,"kind":"4","num":"V6.9320","seq":9320,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[6,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{stu} L^{avw} L^{buv} L^{enq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-8, 6-12, 7-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10636},"legs":[[],[],[]]}},{"id":10637,"L":6,"kind":"4","num":"V6.9321","seq":9321,"edges":[[3,6],[5,6],[4,7],[5,7],[6,7],[1,8],[2,9],[5,9],[8,9],[2,10],[3,10],[4,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsu} L^{cvw} L^{etv} L^{fhp} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-8, 5-11, 5-12, 6-7, 6-8, 6-10, 7-8, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10637},"legs":[[],[],[]]}},{"id":10638,"L":6,"kind":"4","num":"V6.9322","seq":9322,"edges":[[3,4],[4,5],[3,6],[3,7],[4,7],[5,8],[6,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[6,11],[0,12],[1,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{mpu} L^{qsv} L^{evw} L^{cuw} L^{aft} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-8, 5-6, 5-8, 6-9, 6-13, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10638},"legs":[[],[],[]]}},{"id":10639,"L":6,"kind":"4","num":"V6.9323","seq":9323,"edges":[[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[2,9],[5,9],[7,9],[1,10],[4,10],[8,10],[0,11],[3,11],[5,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{euv} L^{cuw} L^{fsv} L^{dpw} L^{aht} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-10, 6-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10639},"legs":[[],[],[]]}},{"id":10640,"L":6,"kind":"4","num":"V6.9324","seq":9324,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{qrs} L^{stu} L^{avw} L^{btv} L^{epu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-8, 7-8, 8-9, 9-11, 9-12, 10-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10641},"legs":[[],[],[]]}},{"id":10642,"L":6,"kind":"4","num":"V6.9326","seq":9326,"edges":[[1,2],[4,5],[3,6],[5,6],[4,7],[6,7],[3,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{nst} L^{gtu} L^{avw} L^{buv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-13, 5-6, 5-8, 5-12, 6-7, 6-12, 7-8, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10642},"legs":[[],[],[]]}},{"id":10643,"L":6,"kind":"4","num":"V6.9327","seq":9327,"edges":[[3,6],[4,6],[3,7],[5,7],[6,7],[4,8],[5,8],[0,9],[3,9],[2,10],[8,10],[9,10],[1,11],[4,11],[5,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnu} L^{hru} L^{psv} L^{amw} L^{evw} L^{cqt} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-7, 4-8, 4-10, 5-7, 5-9, 5-12, 6-8, 6-9, 6-12, 7-8, 9-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10660},"legs":[[],[],[]]}},{"id":10661,"L":6,"kind":"4","num":"V6.9345","seq":9345,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[2,10],[4,10],[9,10],[1,11],[3,11],[5,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{ehw} L^{fpw} L^{dms} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-9, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10717},"legs":[[],[],[]]}},{"id":10718,"L":6,"kind":"4","num":"V6.9402","seq":9402,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[4,6],[5,7],[3,8],[0,9],[8,10],[9,10],[2,11],[7,11],[9,11],[1,12],[6,12],[10,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{jpr} L^{kqs} L^{int} L^{cuv} L^{tuw} L^{gsv} L^{frw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-13, 3-12, 4-6x2, 4-9, 5-7, 6-8, 7-13, 8-12, 9-11, 10-11, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10718},"legs":[[],[],[]]}},{"id":10719,"L":6,"kind":"4","num":"V6.9403","seq":9403,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[5,7],[4,8],[2,9],[6,9],[3,10],[6,10],[0,11],[1,11],[8,11],[7,12],[9,12],[10,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{krs} L^{iqt} L^{jpu} L^{grv} L^{hsw} L^{cfu} L^{tvw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-4x2, 2-12, 3-10, 4-11, 5-6x2, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10719},"legs":[[],[],[]]}},{"id":10720,"L":6,"kind":"4","num":"V6.9404","seq":9404,"edges":[[0,1],[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[5,7],[4,8],[3,9],[2,10],[9,10],[6,11],[8,11],[10,11],[6,12],[7,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{fgm} L^{den} L^{bcp} L^{kqr} L^{ips} L^{jnt} L^{muv} L^{huw} L^{qtw} L^{rsv}","graph":"13 vertices; edges 1-2, 1-6x2, 2-5x2, 3-4x2, 3-11, 4-10, 5-9, 6-8, 7-12, 7-13, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10720},"legs":[[],[],[]]}},{"id":10721,"L":6,"kind":"4","num":"V6.9405","seq":9405,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[5,8],[0,9],[6,10],[9,10],[6,11],[7,11],[10,11],[7,12],[8,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{jpq} L^{irs} L^{knt} L^{cuv} L^{puw} L^{qrw} L^{stv}","graph":"13 vertices; edges 1-2x2, 1-10, 2-3, 3-5x2, 4-5, 4-6x2, 6-9, 7-11, 7-12, 8-12, 8-13, 9-13, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10721},"legs":[[],[],[]]}},{"id":10722,"L":6,"kind":"4","num":"V6.9406","seq":9406,"edges":[[3,4],[3,5],[5,6],[4,7],[2,8],[5,8],[1,9],[4,9],[7,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nuv} L^{erw} L^{cpu} L^{fsw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-11, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10722},"legs":[[],[],[]]}},{"id":10723,"L":6,"kind":"4","num":"V6.9407","seq":9407,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[8,9],[1,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fpw} L^{cru} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10723},"legs":[[],[],[]]}},{"id":10724,"L":6,"kind":"4","num":"V6.9408","seq":9408,"edges":[[1,2],[3,4],[3,6],[5,6],[4,7],[5,7],[3,8],[4,8],[5,9],[8,9],[6,10],[7,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{mqt} L^{hnu} L^{ruv} L^{stw} L^{aew} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-8, 5-9, 6-7, 6-8, 6-10, 7-11, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10724},"legs":[[],[],[]]}},{"id":10725,"L":6,"kind":"4","num":"V6.9409","seq":9409,"edges":[[1,2],[3,6],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[7,9],[8,9],[0,10],[5,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{fqt} L^{gru} L^{mtv} L^{nuv} L^{asw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-7, 4-8, 4-12, 5-9, 5-10, 5-12, 6-7, 6-8, 6-11, 7-9, 8-10, 9-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10725},"legs":[[],[],[]]}},{"id":10726,"L":6,"kind":"4","num":"V6.9410","seq":9410,"edges":[[0,2],[1,2],[3,4],[3,6],[5,6],[4,7],[5,7],[3,8],[4,8],[5,9],[8,9],[6,10],[7,10],[1,11],[10,11],[0,12],[9,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{kab} L^{icd} L^{jac} L^{efg} L^{ehm} L^{npq} L^{fnr} L^{hps} L^{gmt} L^{qtu} L^{rsv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-9, 5-8, 5-9, 6-7, 6-8, 6-10, 7-11, 8-11, 9-10, 10-13, 11-12, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10727},"legs":[[],[],[]]}},{"id":10728,"L":6,"kind":"4","num":"V6.9412","seq":9412,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[2,8],[7,8],[1,9],[8,9],[0,10],[6,10],[9,10],[1,11],[5,11],[7,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{ftv} L^{cvw} L^{asw} L^{dru} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-12, 7-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10728},"legs":[[],[],[]]}},{"id":10729,"L":6,"kind":"4","num":"V6.9413","seq":9413,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[3,9],[7,9],[0,10],[4,10],[1,11],[4,11],[10,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctu} L^{fhv} L^{apw} L^{dqw} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-7, 4-10, 4-13, 5-6, 5-11, 5-12, 6-7, 6-13, 7-9, 8-9, 8-10, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10730},"legs":[[],[],[]]}},{"id":10731,"L":6,"kind":"4","num":"V6.9415","seq":9415,"edges":[[4,6],[5,6],[0,7],[3,7],[1,8],[3,8],[7,8],[2,9],[4,9],[2,10],[5,10],[9,10],[1,11],[3,11],[6,11],[0,12],[4,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{agv} L^{chv} L^{epw} L^{fsw} L^{dmu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-8, 4-9, 4-12, 5-7, 5-10, 5-13, 6-7, 6-11, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10731},"legs":[[],[],[]]}},{"id":10732,"L":6,"kind":"4","num":"V6.9416","seq":9416,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[3,9],[1,10],[4,10],[9,10],[0,11],[5,11],[8,11],[2,12],[3,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{ahw} L^{dqw} L^{bsv} L^{fmu}","graph":"13 vertices; edges 1-10, 1-12, 2-9, 2-11, 3-8, 3-13, 4-7, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10733},"legs":[[],[],[]]}},{"id":10734,"L":6,"kind":"4","num":"V6.9418","seq":9418,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[4,8],[6,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[1,12],[9,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mqr} L^{nst} L^{auv} L^{btu} L^{ehw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-8, 5-9, 6-7, 6-8, 7-8, 7-9, 9-11, 10-11, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10734},"legs":[[],[],[]]}},{"id":10735,"L":6,"kind":"4","num":"V6.9419","seq":9419,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[1,12],[5,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{rst} L^{psu} L^{auv} L^{btv} L^{ehw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-13, 7-8, 8-9, 8-11, 9-10, 10-11, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10736},"legs":[[],[],[]]}},{"id":10737,"L":6,"kind":"4","num":"V6.9421","seq":9421,"edges":[[1,2],[4,5],[3,6],[4,6],[3,7],[5,7],[6,7],[5,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fns} L^{gqs} L^{rtu} L^{avw} L^{btv} L^{epu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-8, 6-9, 7-8, 9-11, 9-12, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10737},"legs":[[],[],[]]}},{"id":10738,"L":6,"kind":"4","num":"V6.9422","seq":9422,"edges":[[3,4],[3,5],[4,6],[5,6],[1,8],[5,8],[7,8],[0,9],[4,9],[7,9],[2,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{tuv} L^{crt} L^{apu} L^{evw} L^{fsw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-7, 5-10, 6-7, 6-9, 7-12, 8-9, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10738},"legs":[[],[],[]]}},{"id":10739,"L":6,"kind":"4","num":"V6.9423","seq":9423,"edges":[[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[1,9],[3,9],[7,9],[0,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{egw} L^{chv} L^{asu} L^{fqw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-8, 6-11, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10739},"legs":[[],[],[]]}},{"id":10740,"L":6,"kind":"4","num":"V6.9424","seq":9424,"edges":[[0,1],[0,1],[2,5],[4,6],[5,6],[3,7],[5,7],[4,8],[6,8],[3,9],[7,9],[2,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{epq} L^{mpr} L^{gqs} L^{nrt} L^{hsu} L^{fvw} L^{duv} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-6, 3-11, 4-8, 4-10, 5-7, 5-9, 6-7, 6-8, 7-9, 8-10, 9-13, 10-12, 11-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10740},"legs":[[],[],[]]}},{"id":10741,"L":6,"kind":"4","num":"V6.9425","seq":9425,"edges":[[0,1],[0,1],[4,6],[3,7],[4,8],[5,8],[6,8],[2,9],[5,9],[7,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mst} L^{guv} L^{nps} L^{equ} L^{fhw} L^{drw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-9, 6-10, 6-12, 7-9, 7-13, 8-10, 8-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10741},"legs":[[],[],[]]}},{"id":10742,"L":6,"kind":"4","num":"V6.9426","seq":9426,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[6,8],[3,9],[5,9],[3,10],[4,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{equ} L^{msv} L^{grw} L^{hnw} L^{dtv} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-12, 8-13, 9-12, 10-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10775},"legs":[[],[],[]]}},{"id":10776,"L":6,"kind":"4","num":"V6.9460","seq":9460,"edges":[[4,6],[5,6],[1,7],[2,8],[4,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{epv} L^{dgw} L^{aqu} L^{fhs} L^{bmt}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-10, 3-9, 3-12, 4-10, 4-12, 4-13, 5-7, 5-9, 5-11, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10782},"legs":[[],[],[]]}},{"id":10783,"L":6,"kind":"4","num":"V6.9467","seq":9467,"edges":[[0,1],[0,1],[2,3],[3,4],[3,4],[2,5],[2,5],[5,6],[4,8],[7,8],[1,9],[0,10],[9,10],[6,11],[10,11],[7,12],[9,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 13*n**17 + 70*n**16 - 200*n**15 + 320*n**14 - 272*n**13 + 96*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{ehm} L^{hmn} L^{fgp} L^{ipq} L^{jrs} L^{knr} L^{dtu} L^{ctv} L^{qvw} L^{suw}","graph":"13 vertices; edges 1-2x2, 1-11, 2-10, 3-4, 3-6x2, 4-5x2, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-13, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10783},"legs":[[],[],[]]}},{"id":10784,"L":6,"kind":"4","num":"V6.9468","seq":9468,"edges":[[1,2],[0,3],[0,3],[2,4],[2,4],[3,4],[1,5],[1,5],[5,7],[7,8],[0,9],[8,10],[9,10],[6,11],[9,11],[6,12],[10,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{ghm} L^{efn} L^{ipq} L^{knr} L^{jrs} L^{ctu} L^{stv} L^{puw} L^{qvw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-3, 2-6x2, 3-5x2, 4-5, 6-8, 7-12, 7-13, 8-9, 9-11, 10-11, 10-12, 11-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10784},"legs":[[],[],[]]}},{"id":10785,"L":6,"kind":"4","num":"V6.9469","seq":9469,"edges":[[1,3],[1,3],[2,3],[0,4],[0,4],[2,5],[2,5],[5,6],[4,8],[7,8],[1,9],[0,10],[9,10],[6,11],[10,11],[7,12],[9,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{deg} L^{abn} L^{hmp} L^{ipq} L^{krs} L^{jnr} L^{ftu} L^{ctv} L^{qvw} L^{suw}","graph":"13 vertices; edges 1-5x2, 1-11, 2-4x2, 2-10, 3-4, 3-6x2, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-13, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10785},"legs":[[],[],[]]}},{"id":10786,"L":6,"kind":"4","num":"V6.9470","seq":9470,"edges":[[1,2],[1,2],[0,3],[0,3],[2,5],[4,5],[3,6],[4,7],[7,8],[6,10],[8,10],[9,10],[1,11],[7,11],[9,11],[0,12],[8,12],[9,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{igm} L^{khp} L^{nqr} L^{qst} L^{uvw} L^{psu} L^{frv} L^{ctw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-6, 4-7, 5-6, 5-8, 7-11, 8-9, 8-12, 9-11, 9-13, 10-11, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10786},"legs":[[],[],[]]}},{"id":10787,"L":6,"kind":"4","num":"V6.9471","seq":9471,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[6,7],[4,8],[5,8],[7,9],[8,9],[9,10],[0,11],[10,11],[1,12],[10,12],[11,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ihp} L^{kgq} L^{mqr} L^{nps} L^{rst} L^{tuv} L^{cuw} L^{fvw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3x2, 2-13, 3-7, 4-6, 5-8, 5-9, 6-9, 7-8, 8-10, 9-10, 10-11, 11-12, 11-13, 12-13; legs 5:1, 6:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10812},"legs":[[],[],[]]}},{"id":10813,"L":6,"kind":"4","num":"V6.9497","seq":9497,"edges":[[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[5,6],[7,8],[0,9],[1,9],[2,9],[6,10],[4,11],[8,11],[10,11],[3,12],[7,12],[10,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{dep} L^{abq} L^{kqr} L^{ist} L^{jsu} L^{cfm} L^{rvw} L^{puv} L^{ntw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-5x2, 2-10, 3-4x2, 3-10, 4-13, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10813},"legs":[[],[],[]]}},{"id":10814,"L":6,"kind":"4","num":"V6.9498","seq":9498,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[5,6],[4,8],[7,8],[3,9],[1,10],[2,10],[9,10],[6,11],[9,11],[0,12],[7,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{iqr} L^{jst} L^{kps} L^{nuv} L^{fgu} L^{rvw} L^{ctw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-6x2, 2-11, 3-11, 4-5x2, 4-10, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10814},"legs":[[],[],[]]}},{"id":10815,"L":6,"kind":"4","num":"V6.9499","seq":9499,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[2,9],[7,9],[8,9],[4,10],[5,10],[6,10],[1,11],[2,11],[8,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{euv} L^{mps} L^{dfw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-11, 6-13, 7-8, 7-11, 8-9, 8-10, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10815},"legs":[[],[],[]]}},{"id":10816,"L":6,"kind":"4","num":"V6.9500","seq":9500,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[5,8],[3,9],[4,9],[8,9],[3,10],[7,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{ers} L^{rtu} L^{nvw} L^{gmv} L^{htw} L^{fpu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-10, 6-9, 6-12, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10816},"legs":[[],[],[]]}},{"id":10817,"L":6,"kind":"4","num":"V6.9501","seq":9501,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[2,9],[5,9],[2,10],[3,10],[9,10],[0,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{esw} L^{fgw} L^{bht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-12, 2-9, 2-13, 3-10, 3-11, 4-11, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10817},"legs":[[],[],[]]}},{"id":10818,"L":6,"kind":"4","num":"V6.9502","seq":9502,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[10,11],[1,12],[5,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{rst} L^{psu} L^{auv} L^{btw} L^{ehw} L^{dqv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-13, 7-8, 8-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10818},"legs":[[],[],[]]}},{"id":10819,"L":6,"kind":"4","num":"V6.9503","seq":9503,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[2,10],[4,10],[9,10],[0,11],[3,11],[5,11],[1,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{ehw} L^{fpw} L^{bms} L^{dqt}","graph":"13 vertices; edges 1-8, 1-12, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10819},"legs":[[],[],[]]}},{"id":10820,"L":6,"kind":"4","num":"V6.9504","seq":9504,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[5,9],[2,10],[4,10],[9,10],[0,11],[3,11],[5,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{esw} L^{fpw} L^{bht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-12, 2-9, 2-13, 3-10, 3-11, 4-9, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10820},"legs":[[],[],[]]}},{"id":10821,"L":6,"kind":"4","num":"V6.9505","seq":9505,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[2,9],[5,9],[2,10],[3,10],[9,10],[1,11],[3,11],[5,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{esw} L^{fgw} L^{dht} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-11, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10821},"legs":[[],[],[]]}},{"id":10822,"L":6,"kind":"4","num":"V6.9506","seq":9506,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[5,8],[7,8],[2,9],[5,9],[1,10],[4,10],[7,10],[2,11],[3,11],[9,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{asu} L^{etw} L^{dpv} L^{fhw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-11, 3-10, 3-12, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10822},"legs":[[],[],[]]}},{"id":10823,"L":6,"kind":"4","num":"V6.9507","seq":9507,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[5,8],[7,8],[1,9],[5,9],[7,9],[2,10],[3,10],[2,11],[4,11],[10,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{asu} L^{dtv} L^{ehw} L^{fpw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-7, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-9, 6-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10823},"legs":[[],[],[]]}},{"id":10824,"L":6,"kind":"4","num":"V6.9508","seq":9508,"edges":[[4,5],[3,6],[4,6],[5,6],[1,7],[0,8],[7,8],[2,9],[8,9],[2,10],[5,10],[9,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{ctu} L^{atv} L^{evw} L^{fsw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10824},"legs":[[],[],[]]}},{"id":10825,"L":6,"kind":"4","num":"V6.9509","seq":9509,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[1,9],[4,9],[8,9],[0,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctw} L^{dpw} L^{aqu} L^{fhv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-6, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10825},"legs":[[],[],[]]}},{"id":10826,"L":6,"kind":"4","num":"V6.9510","seq":9510,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[2,9],[3,9],[7,9],[1,10],[4,10],[8,10],[0,11],[3,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctw} L^{fgv} L^{dpw} L^{ahu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10826},"legs":[[],[],[]]}},{"id":10827,"L":6,"kind":"4","num":"V6.9511","seq":9511,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[4,8],[7,8],[2,9],[5,9],[2,10],[3,10],[9,10],[1,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bpv} L^{esw} L^{fgw} L^{cht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-9, 2-12, 2-13, 3-10, 3-11, 4-11, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10827},"legs":[[],[],[]]}},{"id":10828,"L":6,"kind":"4","num":"V6.9512","seq":9512,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[3,8],[7,8],[1,9],[4,9],[1,10],[5,10],[9,10],[2,11],[3,11],[4,11],[2,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bgv} L^{cpw} L^{dsw} L^{ehq} L^{fmt}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-11, 3-12, 3-13, 4-9, 4-12, 4-13, 5-7, 5-10, 5-12, 6-7, 6-11, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10828},"legs":[[],[],[]]}},{"id":10829,"L":6,"kind":"4","num":"V6.9513","seq":9513,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[1,9],[3,9],[8,9],[0,10],[4,10],[7,10],[2,11],[4,11],[7,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctw} L^{dhw} L^{apu} L^{fqv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-6, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10829},"legs":[[],[],[]]}},{"id":10830,"L":6,"kind":"4","num":"V6.9514","seq":9514,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[5,8],[7,8],[1,9],[6,9],[1,10],[4,10],[9,10],[2,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{asu} L^{ctw} L^{dpw} L^{fhv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-11, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-11, 5-13, 6-7, 6-9, 7-10, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10830},"legs":[[],[],[]]}},{"id":10831,"L":6,"kind":"4","num":"V6.9515","seq":9515,"edges":[[4,6],[5,6],[2,7],[2,8],[3,8],[7,8],[1,9],[3,9],[7,9],[0,10],[3,10],[6,10],[0,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{fgv} L^{chw} L^{amu} L^{bps} L^{dqt}","graph":"13 vertices; edges 1-11, 1-12, 2-10, 2-13, 3-8, 3-9, 4-9, 4-10, 4-11, 5-7, 5-12, 5-13, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10831},"legs":[[],[],[]]}},{"id":10832,"L":6,"kind":"4","num":"V6.9516","seq":9516,"edges":[[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[6,9],[1,10],[3,10],[4,10],[0,11],[4,11],[5,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{egw} L^{fhv} L^{cmp} L^{aqt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-11, 5-8, 5-11, 5-12, 6-7, 6-8, 6-12, 7-8, 7-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10832},"legs":[[],[],[]]}},{"id":10833,"L":6,"kind":"4","num":"V6.9517","seq":9517,"edges":[[3,4],[4,5],[3,6],[5,7],[6,7],[1,8],[7,8],[2,9],[6,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{qsu} L^{cuv} L^{etw} L^{fpr} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-6, 5-11, 6-8, 6-11, 7-8, 7-10, 8-9, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10833},"legs":[[],[],[]]}},{"id":10834,"L":6,"kind":"4","num":"V6.9518","seq":9518,"edges":[[3,4],[3,6],[4,6],[5,7],[6,7],[1,8],[7,8],[2,9],[5,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{hnt} L^{qtu} L^{cuv} L^{erw} L^{fps} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-7, 5-11, 6-8, 6-10, 6-11, 7-8, 8-9, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10834},"legs":[[],[],[]]}},{"id":10835,"L":6,"kind":"4","num":"V6.9519","seq":9519,"edges":[[1,2],[3,6],[3,7],[6,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{ftu} L^{gtv} L^{hmw} L^{avw} L^{bqu} L^{enr} L^{dps}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-9, 5-9, 5-12, 5-13, 6-11, 6-12, 6-13, 7-8, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10835},"legs":[[],[],[]]}},{"id":10836,"L":6,"kind":"4","num":"V6.9520","seq":9520,"edges":[[1,2],[3,5],[3,6],[5,6],[4,7],[3,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[8,11],[1,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gqs} L^{mtu} L^{hvw} L^{asv} L^{brt} L^{enw} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-9, 5-8, 5-12, 5-13, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10836},"legs":[[],[],[]]}},{"id":10837,"L":6,"kind":"4","num":"V6.9521","seq":9521,"edges":[[1,2],[3,5],[4,6],[4,7],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{nqu} L^{psv} L^{avw} L^{btu} L^{egr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-7, 5-8, 5-9, 6-8, 6-12, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10837},"legs":[[],[],[]]}},{"id":10838,"L":6,"kind":"4","num":"V6.9522","seq":9522,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[5,10],[0,11],[4,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{emv} L^{ftu} L^{crw} L^{apw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-12, 6-7, 6-11, 7-8, 7-10, 8-10, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10838},"legs":[[],[],[]]}},{"id":10839,"L":6,"kind":"4","num":"V6.9523","seq":9523,"edges":[[1,2],[4,6],[5,6],[3,7],[3,8],[7,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{fuv} L^{guw} L^{arw} L^{btv} L^{ens} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-7, 5-12, 5-13, 6-7, 6-10, 6-12, 7-11, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10839},"legs":[[],[],[]]}},{"id":10840,"L":6,"kind":"4","num":"V6.9524","seq":9524,"edges":[[1,2],[3,4],[5,6],[3,7],[4,8],[7,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{guv} L^{muw} L^{asw} L^{bqv} L^{ert} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-9, 5-13, 6-7, 6-11, 6-12, 7-10, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10840},"legs":[[],[],[]]}},{"id":10841,"L":6,"kind":"4","num":"V6.9525","seq":9525,"edges":[[4,5],[4,6],[5,6],[0,7],[2,8],[5,8],[7,8],[1,9],[3,9],[7,9],[2,10],[6,10],[1,11],[3,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{esu} L^{cgv} L^{ftw} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-10, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-9, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10841},"legs":[[],[],[]]}},{"id":10842,"L":6,"kind":"4","num":"V6.9526","seq":9526,"edges":[[3,6],[5,6],[4,7],[5,7],[6,7],[1,8],[3,8],[2,9],[4,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsu} L^{chv} L^{epw} L^{fqt} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-9, 4-12, 5-8, 5-10, 5-11, 6-7, 6-8, 6-11, 7-8, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10842},"legs":[[],[],[]]}},{"id":10843,"L":6,"kind":"4","num":"V6.9527","seq":9527,"edges":[[4,5],[3,6],[4,6],[5,6],[3,7],[5,7],[1,8],[2,9],[7,9],[2,10],[4,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{hst} L^{cuv} L^{etw} L^{fqu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-7, 5-11, 6-7, 6-8, 8-10, 9-11, 9-13, 10-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10845},"legs":[[],[],[]]}},{"id":10846,"L":6,"kind":"4","num":"V6.9530","seq":9530,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[4,8],[7,9],[8,9],[3,10],[6,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{ept} L^{muv} L^{tuw} L^{grv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-11, 4-12, 5-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10850},"legs":[[],[],[]]}},{"id":10851,"L":6,"kind":"4","num":"V6.9535","seq":9535,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[4,8],[2,9],[7,9],[1,10],[7,10],[8,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{epv} L^{ftw} L^{cuv} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10853},"legs":[[],[],[]]}},{"id":10854,"L":6,"kind":"4","num":"V6.9538","seq":9538,"edges":[[0,1],[0,1],[1,4],[2,6],[4,6],[5,7],[5,8],[3,9],[7,9],[3,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{emr} L^{nst} L^{puv} L^{gsw} L^{huw} L^{ftv} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-7, 6-8, 6-9, 6-13, 7-13, 8-10, 8-12, 9-11, 9-12, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10858},"legs":[[],[],[]]}},{"id":10859,"L":6,"kind":"4","num":"V6.9543","seq":9543,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,6],[4,8],[7,8],[2,9],[1,10],[9,10],[3,11],[6,11],[10,11],[0,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{jqr} L^{kst} L^{ips} L^{muv} L^{fuw} L^{nrw} L^{ctv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-5x2, 2-11, 3-6x2, 3-10, 4-12, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10861},"legs":[[],[],[]]}},{"id":10862,"L":6,"kind":"4","num":"V6.9546","seq":9546,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[3,6],[5,7],[4,8],[7,8],[1,9],[2,10],[0,11],[9,11],[10,11],[6,12],[9,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 13*n**17 + 70*n**16 - 200*n**15 + 320*n**14 - 272*n**13 + 96*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{jnr} L^{iqs} L^{kps} L^{dtu} L^{gvw} L^{ctv} L^{ruw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-10, 3-5x2, 3-11, 4-6x2, 4-7, 5-9, 6-8, 7-13, 8-9, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10868},"legs":[[],[],[]]}},{"id":10869,"L":6,"kind":"4","num":"V6.9553","seq":9553,"edges":[[0,1],[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[4,8],[5,8],[2,9],[6,9],[3,10],[6,10],[7,11],[10,11],[7,12],[9,12],[11,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{ghm} L^{bcn} L^{ghp} L^{jqr} L^{ist} L^{knp} L^{fqu} L^{mrv} L^{svw} L^{tuw}","graph":"13 vertices; edges 1-2, 1-5x2, 2-3x2, 3-10, 4-6x2, 4-11, 5-9, 6-9, 7-10, 7-11, 8-12, 8-13, 10-13, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10869},"legs":[[],[],[]]}},{"id":10870,"L":6,"kind":"4","num":"V6.9554","seq":9554,"edges":[[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[5,7],[4,8],[2,9],[6,9],[3,10],[6,10],[0,11],[1,11],[8,11],[7,12],[9,12],[10,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{hmp} L^{abq} L^{irs} L^{kqt} L^{jpu} L^{grv} L^{nsw} L^{cfu} L^{tvw}","graph":"13 vertices; edges 1-6x2, 1-12, 2-3x2, 2-12, 3-10, 4-5x2, 4-11, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10870},"legs":[[],[],[]]}},{"id":10871,"L":6,"kind":"4","num":"V6.9555","seq":9555,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[5,7],[4,8],[3,9],[6,9],[1,10],[2,10],[6,10],[0,11],[8,11],[7,12],[9,12],[11,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{krs} L^{iqt} L^{jpu} L^{nrv} L^{fgs} L^{cuw} L^{tvw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-6x2, 2-11, 3-11, 4-5x2, 4-10, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10871},"legs":[[],[],[]]}},{"id":10872,"L":6,"kind":"4","num":"V6.9556","seq":9556,"edges":[[2,3],[2,3],[0,4],[0,4],[1,5],[1,5],[4,6],[5,7],[3,8],[0,9],[8,10],[9,10],[2,11],[7,11],[9,11],[1,12],[6,12],[10,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{abp} L^{deq} L^{ipr} L^{kqs} L^{jnt} L^{cuv} L^{tuw} L^{msv} L^{frw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-6x2, 2-13, 3-4x2, 3-12, 4-9, 5-7, 6-8, 7-13, 8-12, 9-11, 10-11, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10872},"legs":[[],[],[]]}},{"id":10873,"L":6,"kind":"4","num":"V6.9557","seq":9557,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[2,6],[4,7],[4,8],[7,8],[7,9],[6,10],[9,10],[1,11],[8,11],[10,11],[0,12],[5,12],[9,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ihp} L^{jgq} L^{mrs} L^{nrt} L^{suv} L^{quw} L^{ftw} L^{cpv}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-13, 7-11, 8-9, 8-10, 9-12, 10-11, 10-13, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10873},"legs":[[],[],[]]}},{"id":10874,"L":6,"kind":"4","num":"V6.9558","seq":9558,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[7,8],[7,9],[6,10],[9,10],[1,11],[8,11],[10,11],[0,12],[5,12],[9,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{khp} L^{igq} L^{mrs} L^{nrt} L^{suv} L^{quw} L^{dtw} L^{cpv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-13, 7-11, 8-9, 8-10, 9-12, 10-11, 10-13, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10874},"legs":[[],[],[]]}},{"id":10875,"L":6,"kind":"4","num":"V6.9559","seq":9559,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[2,6],[4,7],[4,8],[7,8],[7,9],[5,10],[6,10],[9,10],[1,11],[8,11],[0,12],[9,12],[11,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ihp} L^{kgq} L^{mrs} L^{nrt} L^{suv} L^{pqu} L^{ftw} L^{cvw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-11, 7-11, 8-9, 8-10, 9-12, 10-11, 10-13, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10875},"legs":[[],[],[]]}},{"id":10876,"L":6,"kind":"4","num":"V6.9560","seq":9560,"edges":[[3,4],[4,5],[3,6],[5,6],[0,7],[2,8],[7,8],[2,9],[8,9],[1,10],[6,10],[7,10],[1,11],[5,11],[9,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{atu} L^{etv} L^{fvw} L^{csu} L^{drw} L^{bmp}","graph":"13 vertices; edges 1-8, 1-13, 2-11, 2-12, 3-9, 3-10, 4-5, 4-7, 4-13, 5-6, 5-13, 6-7, 6-12, 7-11, 8-9, 8-11, 9-10, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10876},"legs":[[],[],[]]}},{"id":10877,"L":6,"kind":"4","num":"V6.9561","seq":9561,"edges":[[4,5],[3,6],[5,6],[3,7],[5,7],[6,7],[1,8],[2,9],[4,9],[2,10],[4,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{hst} L^{cuv} L^{epw} L^{fqu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-10, 5-11, 6-7, 6-8, 7-8, 9-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10877},"legs":[[],[],[]]}},{"id":10878,"L":6,"kind":"4","num":"V6.9562","seq":9562,"edges":[[3,4],[3,5],[4,5],[4,6],[5,6],[6,7],[1,8],[0,9],[8,9],[2,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{pqr} L^{rst} L^{cuv} L^{auw} L^{esw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-6, 5-7, 6-7, 7-8, 8-11, 8-12, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10878},"legs":[[],[],[]]}},{"id":10879,"L":6,"kind":"4","num":"V6.9563","seq":9563,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[1,8],[3,8],[7,8],[2,9],[7,9],[0,10],[6,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{cht} L^{euv} L^{asw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-11, 8-9, 8-10, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10879},"legs":[[],[],[]]}},{"id":10880,"L":6,"kind":"4","num":"V6.9564","seq":9564,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[2,9],[3,9],[7,9],[1,10],[3,10],[8,10],[0,11],[4,11],[6,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctw} L^{fgv} L^{dhw} L^{apu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10880},"legs":[[],[],[]]}},{"id":10881,"L":6,"kind":"4","num":"V6.9565","seq":9565,"edges":[[4,5],[3,6],[4,6],[5,6],[0,7],[2,8],[7,8],[1,9],[7,9],[2,10],[3,10],[8,10],[1,11],[3,11],[9,11],[0,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{atu} L^{etv} L^{cuw} L^{fhv} L^{dmw} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 8-9, 8-10, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10881},"legs":[[],[],[]]}},{"id":10882,"L":6,"kind":"4","num":"V6.9566","seq":9566,"edges":[[1,2],[3,6],[3,7],[6,7],[3,8],[4,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{ftu} L^{gtv} L^{hmw} L^{aqw} L^{buv} L^{enr} L^{dps}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-9, 5-9, 5-12, 5-13, 6-10, 6-12, 6-13, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10882},"legs":[[],[],[]]}},{"id":10883,"L":6,"kind":"4","num":"V6.9567","seq":9567,"edges":[[1,2],[3,5],[3,6],[5,6],[4,7],[3,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[8,11],[1,12],[4,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{gqs} L^{mtu} L^{hvw} L^{atv} L^{brs} L^{enw} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-9, 5-8, 5-12, 5-13, 6-7, 6-11, 7-11, 8-10, 8-13, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10883},"legs":[[],[],[]]}},{"id":10884,"L":6,"kind":"4","num":"V6.9568","seq":9568,"edges":[[1,2],[3,4],[5,6],[5,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{qsu} L^{mrv} L^{avw} L^{btu} L^{egn} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-9, 5-12, 6-7, 6-8, 6-9, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10884},"legs":[[],[],[]]}},{"id":10885,"L":6,"kind":"4","num":"V6.9569","seq":9569,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[4,10],[0,11],[4,11],[10,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{emv} L^{ftu} L^{cnw} L^{apw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-11, 5-12, 6-7, 6-8, 7-8, 7-10, 8-10, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10885},"legs":[[],[],[]]}},{"id":10886,"L":6,"kind":"4","num":"V6.9570","seq":9570,"edges":[[1,2],[3,6],[5,6],[4,7],[4,8],[7,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{fqt} L^{muv} L^{nuw} L^{art} L^{bvw} L^{egs} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-8, 5-9, 5-13, 6-7, 6-10, 6-12, 7-10, 8-9, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10886},"legs":[[],[],[]]}},{"id":10887,"L":6,"kind":"4","num":"V6.9571","seq":9571,"edges":[[1,2],[3,4],[5,6],[3,7],[4,8],[7,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{guv} L^{muw} L^{aqs} L^{bvw} L^{ert} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-9, 5-13, 6-7, 6-10, 6-12, 7-10, 7-12, 8-9, 8-11, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10888},"legs":[[],[],[]]}},{"id":10889,"L":6,"kind":"4","num":"V6.9573","seq":9573,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[2,8],[1,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{ptu} L^{evw} L^{ctv} L^{frw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-11, 7-12, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10908},"legs":[[],[],[]]}},{"id":10909,"L":6,"kind":"4","num":"V6.9593","seq":9593,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,5],[0,6],[4,7],[4,8],[8,9],[7,10],[8,10],[6,11],[9,11],[10,11],[5,12],[7,12],[9,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{kfn} L^{jcp} L^{hqr} L^{mst} L^{suv} L^{qtw} L^{puw} L^{nrv}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-6, 3-4, 5-8, 5-9, 6-13, 7-12, 8-11, 8-13, 9-10, 9-11, 10-12, 10-13, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10911},"legs":[[],[],[]]}},{"id":10912,"L":6,"kind":"4","num":"V6.9596","seq":9596,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[5,8],[7,8],[2,9],[8,9],[3,10],[6,10],[7,10],[1,11],[4,11],[9,11],[0,12],[4,12],[5,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jrs} L^{rtu} L^{ptv} L^{gvw} L^{hsu} L^{fmw} L^{cnq}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-12, 3-10, 4-11, 5-12, 5-13, 6-9, 6-13, 7-8, 7-11, 8-9, 8-11, 9-10, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10912},"legs":[[],[],[]]}},{"id":10913,"L":6,"kind":"4","num":"V6.9597","seq":9597,"edges":[[0,1],[0,1],[2,3],[2,3],[2,5],[3,6],[4,7],[7,9],[8,9],[6,10],[7,10],[8,10],[1,11],[4,11],[9,11],[0,12],[5,12],[8,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{igp} L^{jhq} L^{mrs} L^{tuv} L^{rtw} L^{qsu} L^{dnw} L^{cpv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-6, 4-7, 5-8, 5-12, 6-13, 7-11, 8-10, 8-11, 9-10, 9-11, 9-13, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10913},"legs":[[],[],[]]}},{"id":10914,"L":6,"kind":"4","num":"V6.9598","seq":9598,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[7,8],[5,10],[6,10],[9,10],[0,11],[8,11],[9,11],[1,12],[7,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jhp} L^{kgq} L^{mrs} L^{nrt} L^{uvw} L^{pqu} L^{ctv} L^{fsw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3x2, 2-13, 3-7, 4-6, 5-8, 5-9, 6-11, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12, 10-13; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10926},"legs":[[],[],[]]}},{"id":10927,"L":6,"kind":"4","num":"V6.9611","seq":9611,"edges":[[0,1],[0,1],[2,3],[1,4],[6,8],[7,8],[5,9],[6,9],[7,9],[3,10],[4,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{qrs} L^{tuv} L^{qtw} L^{mru} L^{ghw} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-10, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10927},"legs":[[],[],[]]}},{"id":10928,"L":6,"kind":"4","num":"V6.9612","seq":9612,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[6,7],[5,8],[6,8],[7,9],[8,9],[3,10],[9,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{hmn} L^{pqr} L^{pst} L^{mqu} L^{suv} L^{gvw} L^{ftw} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-6, 6-9, 6-13, 7-8, 7-9, 7-13, 8-10, 8-12, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10928},"legs":[[],[],[]]}},{"id":10929,"L":6,"kind":"4","num":"V6.9613","seq":9613,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[4,7],[5,9],[6,9],[8,9],[5,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{ieg} L^{jdh} L^{mnp} L^{gqr} L^{hst} L^{uvw} L^{mqu} L^{nsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-8, 6-10, 6-11, 6-13, 7-10, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10929},"legs":[[],[],[]]}},{"id":10930,"L":6,"kind":"4","num":"V6.9614","seq":9614,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,7],[6,7],[7,8],[5,9],[8,9],[2,10],[9,10],[3,11],[8,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{mnp} L^{eqr} L^{mqs} L^{stu} L^{ntv} L^{fvw} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-5, 4-12, 6-8, 6-10, 6-13, 7-8, 7-13, 8-9, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10930},"legs":[[],[],[]]}},{"id":10931,"L":6,"kind":"4","num":"V6.9615","seq":9615,"edges":[[0,1],[0,1],[1,4],[2,5],[2,6],[4,7],[5,8],[6,8],[8,9],[3,10],[7,10],[9,10],[3,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{enp} L^{fqr} L^{mst} L^{nqu} L^{uvw} L^{gsv} L^{htw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-7, 4-11, 4-12, 5-8, 6-9, 6-13, 7-9, 7-13, 8-11, 8-12, 9-10, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10931},"legs":[[],[],[]]}},{"id":10932,"L":6,"kind":"4","num":"V6.9616","seq":9616,"edges":[[0,1],[0,1],[1,4],[2,4],[5,7],[6,7],[5,8],[6,8],[3,9],[7,9],[3,10],[8,10],[2,11],[9,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ide} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{gtv} L^{huw} L^{fvw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-8, 6-9, 6-13, 7-8, 7-9, 7-13, 8-10, 9-11, 10-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10935},"legs":[[],[],[]]}},{"id":10936,"L":6,"kind":"4","num":"V6.9620","seq":9620,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[1,8],[7,8],[2,9],[6,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nru} L^{cuv} L^{etw} L^{fps} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-8, 5-11, 6-7, 6-8, 6-11, 7-10, 8-9, 9-13, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10938},"legs":[[],[],[]]}},{"id":10939,"L":6,"kind":"4","num":"V6.9623","seq":9623,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,7],[3,8],[4,8],[0,9],[7,10],[9,10],[2,11],[6,11],[9,11],[1,12],[6,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{krs} L^{jqt} L^{inp} L^{cuv} L^{tuw} L^{mrv} L^{fsw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-5x2, 2-13, 3-6x2, 3-12, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-11, 10-12, 11-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10941},"legs":[[],[],[]]}},{"id":10942,"L":6,"kind":"4","num":"V6.9626","seq":9626,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[5,7],[4,8],[3,9],[6,9],[1,10],[2,10],[6,10],[0,11],[8,11],[7,12],[9,12],[11,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{krs} L^{iqt} L^{jpu} L^{hrv} L^{fgs} L^{cuw} L^{tvw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-4x2, 2-11, 3-11, 4-10, 5-6x2, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10942},"legs":[[],[],[]]}},{"id":10943,"L":6,"kind":"4","num":"V6.9627","seq":9627,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[5,7],[3,8],[4,8],[0,9],[7,10],[9,10],[2,11],[6,11],[9,11],[1,12],[6,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{jrs} L^{iqt} L^{knp} L^{cuv} L^{tuw} L^{grv} L^{fsw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-13, 3-12, 4-6x2, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-11, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10943},"legs":[[],[],[]]}},{"id":10944,"L":6,"kind":"4","num":"V6.9628","seq":9628,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[4,5],[5,7],[4,8],[3,9],[6,9],[2,10],[6,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{mnp} L^{mnq} L^{krs} L^{iqt} L^{jpu} L^{hrv} L^{gsw} L^{duw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-11, 4-10, 5-6x2, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10945},"legs":[[],[],[]]}},{"id":10946,"L":6,"kind":"4","num":"V6.9630","seq":9630,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[4,9],[5,9],[7,9],[0,10],[6,10],[8,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{mvw} L^{nqu} L^{asv} L^{etw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-11, 7-12, 8-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10946},"legs":[[],[],[]]}},{"id":10947,"L":6,"kind":"4","num":"V6.9631","seq":9631,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[5,6],[4,7],[3,8],[1,9],[0,10],[9,10],[2,11],[8,11],[10,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{iqr} L^{jps} L^{knt} L^{fuv} L^{cuw} L^{gtw} L^{rsv}","graph":"13 vertices; edges 1-3x2, 1-11, 2-6x2, 2-10, 3-12, 4-5x2, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10947},"legs":[[],[],[]]}},{"id":10948,"L":6,"kind":"4","num":"V6.9632","seq":9632,"edges":[[0,1],[0,1],[2,4],[2,4],[3,4],[3,5],[3,5],[5,7],[1,9],[2,9],[0,10],[6,10],[6,11],[8,11],[10,11],[7,12],[8,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efh} L^{mnp} L^{iqr} L^{jps} L^{ktu} L^{dgv} L^{cqw} L^{rtw} L^{suv}","graph":"13 vertices; edges 1-2x2, 1-11, 2-10, 3-5x2, 3-10, 4-5, 4-6x2, 6-8, 7-11, 7-12, 8-13, 9-12, 9-13, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10948},"legs":[[],[],[]]}},{"id":10949,"L":6,"kind":"4","num":"V6.9633","seq":9633,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[4,5],[4,7],[5,8],[1,9],[2,9],[3,10],[6,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{mnp} L^{mnq} L^{irs} L^{jpt} L^{kqu} L^{dgv} L^{hrw} L^{cuv} L^{stw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-10, 3-4x2, 3-10, 4-11, 5-6x2, 5-8, 6-9, 7-11, 7-13, 8-13, 9-12, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10949},"legs":[[],[],[]]}},{"id":10950,"L":6,"kind":"4","num":"V6.9634","seq":9634,"edges":[[0,1],[1,2],[1,2],[0,3],[0,3],[4,5],[4,5],[5,7],[4,8],[3,9],[2,10],[9,10],[6,11],[8,11],[10,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{bcg} L^{hmn} L^{hmp} L^{iqr} L^{jps} L^{knt} L^{guv} L^{fuw} L^{qtw} L^{rsv}","graph":"13 vertices; edges 1-2, 1-4x2, 2-3x2, 3-11, 4-10, 5-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10950},"legs":[[],[],[]]}},{"id":10951,"L":6,"kind":"4","num":"V6.9635","seq":9635,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[5,6],[4,7],[1,9],[2,9],[3,10],[8,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{jqr} L^{kps} L^{itu} L^{dgv} L^{ntw} L^{cuv} L^{rsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-10, 3-5x2, 3-10, 4-6x2, 4-11, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10951},"legs":[[],[],[]]}},{"id":10952,"L":6,"kind":"4","num":"V6.9636","seq":9636,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[5,7],[4,8],[2,9],[3,9],[0,10],[1,10],[6,11],[8,11],[10,11],[6,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{jrs} L^{iqt} L^{kpu} L^{ghv} L^{cfw} L^{ruw} L^{stv}","graph":"13 vertices; edges 1-3x2, 1-11, 2-4x2, 2-11, 3-10, 4-10, 5-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10952},"legs":[[],[],[]]}},{"id":10953,"L":6,"kind":"4","num":"V6.9637","seq":9637,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[4,7],[5,8],[1,9],[2,9],[3,10],[6,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{jrs} L^{kpt} L^{iqu} L^{dgv} L^{nrw} L^{cuv} L^{stw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-10, 3-5x2, 3-10, 4-6x2, 4-11, 5-8, 6-9, 7-11, 7-13, 8-13, 9-12, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10953},"legs":[[],[],[]]}},{"id":10954,"L":6,"kind":"4","num":"V6.9638","seq":9638,"edges":[[1,3],[1,3],[0,4],[0,4],[2,5],[2,5],[5,6],[4,7],[3,8],[1,9],[0,10],[9,10],[2,11],[8,11],[10,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{abp} L^{ghq} L^{iqr} L^{kps} L^{jnt} L^{fuv} L^{cuw} L^{mtw} L^{rsv}","graph":"13 vertices; edges 1-5x2, 1-11, 2-4x2, 2-10, 3-6x2, 3-12, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10954},"legs":[[],[],[]]}},{"id":10955,"L":6,"kind":"4","num":"V6.9639","seq":9639,"edges":[[3,5],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[4,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1507*n**14 - 2076*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{stu} L^{rtv} L^{evw} L^{cuw} L^{afq} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-9, 7-8, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10955},"legs":[[],[],[]]}},{"id":10956,"L":6,"kind":"4","num":"V6.9640","seq":9640,"edges":[[4,5],[3,6],[5,6],[3,7],[4,7],[1,8],[2,9],[6,9],[7,9],[2,10],[5,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{hpu} L^{cvw} L^{etu} L^{fsv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-8, 5-12, 6-7, 6-11, 7-10, 8-10, 9-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10957},"legs":[[],[],[]]}},{"id":10958,"L":6,"kind":"4","num":"V6.9642","seq":9642,"edges":[[4,5],[3,6],[4,6],[5,6],[0,7],[2,8],[7,8],[1,9],[8,9],[2,10],[5,10],[9,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{atu} L^{etv} L^{cvw} L^{fsw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10961},"legs":[[],[],[]]}},{"id":10962,"L":6,"kind":"4","num":"V6.9646","seq":9646,"edges":[[4,6],[5,6],[3,7],[4,7],[1,8],[5,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gpv} L^{csw} L^{euv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-9, 6-11, 7-10, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":10962},"legs":[[],[],[]]}},{"id":10963,"L":6,"kind":"4","num":"V6.9647","seq":9647,"edges":[[5,6],[2,7],[4,7],[0,8],[5,8],[7,8],[0,9],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[3,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{asw} L^{bgp} L^{fqu} L^{chv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-10, 2-12, 2-13, 3-8, 3-11, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11003},"legs":[[],[],[]]}},{"id":11004,"L":6,"kind":"4","num":"V6.9688","seq":9688,"edges":[[3,4],[3,5],[5,6],[6,7],[1,8],[4,8],[0,9],[5,9],[7,9],[2,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1545*n**14 - 2198*n**13 + 1356*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{cnw} L^{aru} L^{epv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-9, 5-11, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11022},"legs":[[],[],[]]}},{"id":11023,"L":6,"kind":"4","num":"V6.9707","seq":9707,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[2,6],[3,6],[5,7],[4,8],[0,9],[1,10],[8,11],[9,11],[10,11],[7,12],[9,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{jmn} L^{iqr} L^{kps} L^{ctu} L^{fvw} L^{stv} L^{ruw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-5x2, 2-11, 3-6x2, 3-7, 4-7, 5-9, 6-8, 8-13, 9-12, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11023},"legs":[[],[],[]]}},{"id":11024,"L":6,"kind":"4","num":"V6.9708","seq":9708,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[4,5],[5,7],[4,8],[6,9],[3,10],[6,10],[9,10],[1,11],[2,11],[8,11],[0,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{mnp} L^{mnq} L^{irs} L^{kqt} L^{jpu} L^{rvw} L^{hsv} L^{dgu} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-12, 4-11, 5-6x2, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-11, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11024},"legs":[[],[],[]]}},{"id":11025,"L":6,"kind":"4","num":"V6.9709","seq":9709,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[5,7],[3,8],[4,8],[0,9],[2,10],[7,10],[9,10],[6,11],[9,11],[1,12],[6,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{irs} L^{kqt} L^{jnp} L^{cuv} L^{gtu} L^{rvw} L^{fsw}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-13, 3-11, 4-6x2, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-11, 10-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11025},"legs":[[],[],[]]}},{"id":11026,"L":6,"kind":"4","num":"V6.9710","seq":9710,"edges":[[1,2],[1,2],[2,3],[0,4],[0,4],[3,5],[3,5],[7,8],[4,9],[6,9],[5,10],[6,10],[0,11],[1,11],[8,11],[7,12],[9,12],[10,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{ghm} L^{abn} L^{hmp} L^{jqr} L^{kst} L^{isu} L^{nqv} L^{prw} L^{cfu} L^{tvw}","graph":"13 vertices; edges 1-5x2, 1-12, 2-3x2, 2-12, 3-4, 4-6x2, 5-10, 6-11, 7-10, 7-11, 8-9, 8-13, 9-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11026},"legs":[[],[],[]]}},{"id":11027,"L":6,"kind":"4","num":"V6.9711","seq":9711,"edges":[[1,2],[1,2],[0,4],[0,4],[3,4],[3,5],[3,5],[5,6],[7,8],[0,9],[1,10],[6,10],[8,11],[9,11],[10,11],[2,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abh} L^{mnp} L^{ipq} L^{jrs} L^{krt} L^{cuv} L^{fqw} L^{tuw} L^{gsv}","graph":"13 vertices; edges 1-5x2, 1-10, 2-3x2, 2-11, 3-13, 4-5, 4-6x2, 6-7, 7-11, 8-9, 8-13, 9-12, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11027},"legs":[[],[],[]]}},{"id":11028,"L":6,"kind":"4","num":"V6.9712","seq":9712,"edges":[[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[5,6],[7,8],[0,9],[1,9],[4,10],[6,10],[8,11],[9,11],[10,11],[2,12],[3,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{hmp} L^{abq} L^{jqr} L^{kst} L^{isu} L^{cfv} L^{prw} L^{uvw} L^{gnt}","graph":"13 vertices; edges 1-6x2, 1-10, 2-3x2, 2-10, 3-13, 4-5x2, 4-13, 5-11, 6-7, 7-11, 8-9, 8-13, 9-12, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11028},"legs":[[],[],[]]}},{"id":11029,"L":6,"kind":"4","num":"V6.9713","seq":9713,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[2,9],[7,9],[1,10],[7,10],[8,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ehv} L^{ftw} L^{cuv} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11029},"legs":[[],[],[]]}},{"id":11030,"L":6,"kind":"4","num":"V6.9714","seq":9714,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[5,10],[6,10],[0,11],[7,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fpu} L^{crt} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-11, 8-10, 8-12, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11030},"legs":[[],[],[]]}},{"id":11031,"L":6,"kind":"4","num":"V6.9715","seq":9715,"edges":[[3,4],[3,5],[5,6],[6,7],[0,8],[4,8],[1,9],[5,9],[7,9],[2,10],[7,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1544*n**14 - 2191*n**13 + 1344*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{anw} L^{cru} L^{evw} L^{fpt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11031},"legs":[[],[],[]]}},{"id":11032,"L":6,"kind":"4","num":"V6.9716","seq":9716,"edges":[[3,4],[5,7],[6,7],[0,8],[3,8],[4,8],[2,9],[4,9],[7,9],[1,10],[5,10],[6,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{tuv} L^{qtw} L^{ahn} L^{epw} L^{cru} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-8, 6-11, 6-12, 7-8, 7-11, 7-12, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11032},"legs":[[],[],[]]}},{"id":11033,"L":6,"kind":"4","num":"V6.9717","seq":9717,"edges":[[3,5],[4,6],[5,6],[3,7],[4,7],[1,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{hpu} L^{cvw} L^{euv} L^{fst} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-6, 4-8, 4-12, 5-7, 5-8, 5-12, 6-7, 6-11, 7-11, 8-10, 9-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11034},"legs":[[],[],[]]}},{"id":11035,"L":6,"kind":"4","num":"V6.9719","seq":9719,"edges":[[4,6],[5,6],[3,7],[4,7],[5,7],[1,8],[5,8],[2,9],[6,9],[2,10],[3,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gps} L^{ctv} L^{euw} L^{fhw} L^{amq} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-9, 7-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11035},"legs":[[],[],[]]}},{"id":11036,"L":6,"kind":"4","num":"V6.9720","seq":9720,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[5,6],[4,7],[3,8],[1,9],[0,10],[9,10],[2,11],[8,11],[10,11],[6,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{jqr} L^{kps} L^{int} L^{fuv} L^{cuw} L^{gtw} L^{rsv}","graph":"13 vertices; edges 1-5x2, 1-11, 2-3x2, 2-10, 3-12, 4-6x2, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11037},"legs":[[],[],[]]}},{"id":11038,"L":6,"kind":"4","num":"V6.9722","seq":9722,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[3,8],[7,9],[8,9],[6,10],[8,10],[9,10],[2,11],[4,11],[6,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{gpt} L^{huv} L^{tuw} L^{rvw} L^{ems} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-8, 4-9, 5-12, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11038},"legs":[[],[],[]]}},{"id":11039,"L":6,"kind":"4","num":"V6.9723","seq":9723,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ehv} L^{fuv} L^{ctw} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-10, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11040},"legs":[[],[],[]]}},{"id":11041,"L":6,"kind":"4","num":"V6.9725","seq":9725,"edges":[[3,6],[5,6],[3,7],[4,7],[1,8],[4,8],[2,9],[5,9],[7,9],[2,10],[5,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gru} L^{hnv} L^{cpw} L^{esv} L^{ftu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-8, 5-9, 5-12, 6-7, 6-10, 6-11, 7-11, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11041},"legs":[[],[],[]]}},{"id":11042,"L":6,"kind":"4","num":"V6.9726","seq":9726,"edges":[[3,4],[3,5],[5,6],[4,7],[2,8],[5,8],[6,8],[2,9],[4,9],[6,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nuv} L^{ers} L^{fpt} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11042},"legs":[[],[],[]]}},{"id":11043,"L":6,"kind":"4","num":"V6.9727","seq":9727,"edges":[[4,6],[5,6],[3,7],[4,7],[5,7],[1,8],[3,8],[2,9],[6,9],[2,10],[5,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gps} L^{chv} L^{euw} L^{ftw} L^{amq} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-9, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-11, 7-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11043},"legs":[[],[],[]]}},{"id":11044,"L":6,"kind":"4","num":"V6.9728","seq":9728,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[2,8],[4,8],[2,9],[6,9],[8,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{epv} L^{fsv} L^{ctw} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-7, 5-9, 6-7, 6-8, 7-10, 8-11, 8-12, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11044},"legs":[[],[],[]]}},{"id":11045,"L":6,"kind":"4","num":"V6.9729","seq":9729,"edges":[[4,5],[4,6],[5,6],[3,7],[1,8],[3,8],[2,9],[5,9],[7,9],[2,10],[6,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{guv} L^{chw} L^{esu} L^{ftv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-9, 4-12, 5-6, 5-7, 5-12, 6-7, 6-10, 7-11, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11045},"legs":[[],[],[]]}},{"id":11046,"L":6,"kind":"4","num":"V6.9730","seq":9730,"edges":[[3,4],[3,5],[4,5],[6,7],[2,8],[4,8],[6,8],[2,9],[5,9],[6,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{eps} L^{fqt} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-9, 6-10, 7-8, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11046},"legs":[[],[],[]]}},{"id":11047,"L":6,"kind":"4","num":"V6.9731","seq":9731,"edges":[[3,5],[4,6],[5,6],[1,7],[2,8],[7,8],[1,9],[4,9],[7,9],[0,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{euw} L^{dpv} L^{atw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-10, 3-9, 3-12, 4-6, 4-12, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11047},"legs":[[],[],[]]}},{"id":11048,"L":6,"kind":"4","num":"V6.9732","seq":9732,"edges":[[4,6],[5,6],[3,7],[5,7],[1,8],[4,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{cpw} L^{euv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-9, 5-12, 6-7, 6-8, 6-11, 7-10, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11048},"legs":[[],[],[]]}},{"id":11049,"L":6,"kind":"4","num":"V6.9733","seq":9733,"edges":[[0,2],[0,2],[1,4],[1,4],[3,5],[3,5],[5,6],[4,7],[3,8],[2,9],[0,10],[1,10],[8,11],[9,11],[10,11],[6,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{dep} L^{hmq} L^{jqr} L^{kps} L^{int} L^{guv} L^{cfw} L^{tuw} L^{rsv}","graph":"13 vertices; edges 1-3x2, 1-11, 2-5x2, 2-11, 3-10, 4-6x2, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11049},"legs":[[],[],[]]}},{"id":11050,"L":6,"kind":"4","num":"V6.9734","seq":9734,"edges":[[0,1],[0,1],[3,4],[3,4],[2,5],[2,5],[2,6],[3,6],[5,7],[4,8],[0,9],[1,10],[8,11],[9,11],[10,11],[7,12],[9,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{hmp} L^{efq} L^{jgn} L^{iqr} L^{kps} L^{ctu} L^{dvw} L^{stv} L^{ruw}","graph":"13 vertices; edges 1-2x2, 1-10, 2-11, 3-6x2, 3-7, 4-5x2, 4-7, 5-9, 6-8, 8-13, 9-12, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11050},"legs":[[],[],[]]}},{"id":11051,"L":6,"kind":"4","num":"V6.9735","seq":9735,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[5,8],[2,9],[4,9],[6,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehr} L^{fpt} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-8, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11052},"legs":[[],[],[]]}},{"id":11053,"L":6,"kind":"4","num":"V6.9737","seq":9737,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[5,8],[7,8],[4,9],[5,9],[2,10],[6,10],[7,10],[3,11],[7,11],[8,11],[1,12],[4,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{kcr} L^{stu} L^{psv} L^{mqw} L^{grt} L^{huv} L^{dnw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-10, 5-13, 6-9, 6-10, 7-11, 8-9, 8-11, 8-12, 9-12, 10-13; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11056},"legs":[[],[],[]]}},{"id":11057,"L":6,"kind":"4","num":"V6.9741","seq":9741,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[1,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1497*n**14 - 2045*n**13 + 1194*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{htw} L^{cvw} L^{eru} L^{afs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-11, 6-12, 7-9, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11057},"legs":[[],[],[]]}},{"id":11058,"L":6,"kind":"4","num":"V6.9742","seq":9742,"edges":[[3,4],[5,7],[6,7],[1,8],[3,8],[6,8],[2,9],[4,9],[7,9],[0,10],[4,10],[5,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2115*n**13 + 1269*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{tuv} L^{qtw} L^{chu} L^{enw} L^{apr} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-8, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11080},"legs":[[],[],[]]}},{"id":11081,"L":6,"kind":"4","num":"V6.9765","seq":9765,"edges":[[1,2],[1,2],[0,3],[0,3],[4,6],[5,6],[5,8],[1,9],[7,9],[8,9],[2,10],[7,10],[3,11],[7,11],[10,11],[0,12],[4,12],[8,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{kmp} L^{rst} L^{quv} L^{fru} L^{gsw} L^{htw} L^{cnv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-10, 3-11, 4-12, 5-7, 5-13, 6-7, 6-9, 8-10, 8-11, 8-12, 9-10, 9-13, 11-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11103},"legs":[[],[],[]]}},{"id":11104,"L":6,"kind":"4","num":"V6.9788","seq":9788,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[3,9],[7,9],[4,10],[6,10],[7,10],[1,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{fpv} L^{htw} L^{mru} L^{dvw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-13, 8-10, 8-11, 9-12, 10-12; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11118},"legs":[[],[],[]]}},{"id":11119,"L":6,"kind":"4","num":"V6.9803","seq":9803,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[5,7],[6,7],[5,8],[4,9],[8,9],[3,10],[9,10],[2,11],[8,11],[1,12],[10,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{kpq} L^{icr} L^{mpr} L^{qst} L^{nsu} L^{huv} L^{gtw} L^{dvw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-12, 4-11, 5-8, 5-10, 6-8, 6-9, 7-8, 9-10, 9-12, 10-11, 11-13, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11137},"legs":[[],[],[]]}},{"id":11138,"L":6,"kind":"4","num":"V6.9822","seq":9822,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[6,8],[7,8],[4,9],[7,9],[5,10],[6,10],[8,10],[1,11],[7,11],[9,11],[0,12],[4,12],[5,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{jnp} L^{iqr} L^{stu} L^{qsv} L^{htw} L^{nrv} L^{fuw} L^{cmp}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-13, 6-11, 6-13, 7-9, 7-11, 8-9, 8-10, 8-12, 9-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11138},"legs":[[],[],[]]}},{"id":11139,"L":6,"kind":"4","num":"V6.9823","seq":9823,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[6,8],[7,8],[4,9],[7,9],[5,10],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[4,12],[5,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{jnp} L^{kqr} L^{stu} L^{qsv} L^{htw} L^{nrw} L^{fuv} L^{cmp}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-13, 6-11, 6-13, 7-9, 7-11, 8-9, 8-10, 8-12, 9-12, 10-11; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11140},"legs":[[],[],[]]}},{"id":11141,"L":6,"kind":"4","num":"V6.9825","seq":9825,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[0,6],[4,7],[6,7],[7,8],[8,9],[2,10],[9,10],[3,11],[9,11],[10,11],[1,12],[5,12],[8,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{imp} L^{kcq} L^{nqr} L^{rst} L^{suv} L^{guw} L^{hvw} L^{fpt}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-6, 5-8, 6-13, 7-8, 8-9, 9-10, 9-13, 10-11, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11141},"legs":[[],[],[]]}},{"id":11142,"L":6,"kind":"4","num":"V6.9826","seq":9826,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[7,9],[8,9],[5,10],[6,10],[8,10],[1,11],[4,11],[7,11],[0,12],[8,12],[9,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ihp} L^{jgq} L^{mrs} L^{tuv} L^{rtw} L^{pqu} L^{fns} L^{cvw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-7, 4-6, 5-8, 5-12, 6-11, 7-11, 8-10, 8-12, 9-10, 9-11, 9-13, 10-13; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11194},"legs":[[],[],[]]}},{"id":11195,"L":6,"kind":"4","num":"V6.9879","seq":9879,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[0,11],[3,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2214*n**13 + 1386*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctw} L^{fpw} L^{dgv} L^{ahu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-11, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-8, 6-9, 7-12, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11196},"legs":[[],[],[]]}},{"id":11197,"L":6,"kind":"4","num":"V6.9881","seq":9881,"edges":[[1,2],[1,2],[0,3],[0,3],[4,7],[5,7],[5,8],[6,8],[4,9],[8,9],[3,10],[6,10],[2,11],[9,11],[10,11],[0,12],[1,12],[7,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{jpq} L^{irs} L^{mpt} L^{qru} L^{nuv} L^{hsw} L^{gvw} L^{cft}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-8, 5-10, 6-8, 6-9, 7-9, 7-11, 8-13, 9-10, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11197},"legs":[[],[],[]]}},{"id":11198,"L":6,"kind":"4","num":"V6.9882","seq":9882,"edges":[[0,2],[0,2],[1,3],[1,3],[5,7],[4,8],[7,8],[5,9],[6,9],[4,10],[6,10],[8,10],[2,11],[3,11],[7,11],[0,12],[1,12],[9,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{kpq} L^{jrs} L^{ptu} L^{mtv} L^{qrw} L^{nsv} L^{ghu} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-12, 5-9, 5-11, 6-8, 6-10, 7-10, 7-11, 8-9, 8-12, 9-11, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11198},"legs":[[],[],[]]}},{"id":11199,"L":6,"kind":"4","num":"V6.9883","seq":9883,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[4,8],[7,8],[5,9],[6,9],[4,10],[6,10],[8,10],[1,11],[7,11],[0,12],[9,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{inp} L^{jqr} L^{nst} L^{hsu} L^{pqv} L^{mru} L^{ftw} L^{cvw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-9, 5-11, 6-8, 6-10, 7-10, 7-11, 8-9, 8-12, 9-11, 10-13, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11201},"legs":[[],[],[]]}},{"id":11202,"L":6,"kind":"4","num":"V6.9886","seq":9886,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[5,8],[4,9],[7,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[8,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{krs} L^{rtu} L^{pvw} L^{mtv} L^{hsu} L^{gqw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-10, 5-13, 6-9, 6-12, 7-8, 7-11, 8-10, 8-11, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11202},"legs":[[],[],[]]}},{"id":11203,"L":6,"kind":"4","num":"V6.9887","seq":9887,"edges":[[0,2],[0,2],[1,3],[1,3],[4,7],[6,8],[7,8],[5,9],[6,9],[8,9],[3,10],[5,10],[2,11],[4,11],[7,11],[0,12],[1,12],[10,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{jpq} L^{irs} L^{mtu} L^{rtv} L^{psv} L^{hqw} L^{gnu} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-8, 5-12, 6-10, 6-11, 7-9, 7-10, 8-9, 8-12, 9-10, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11203},"legs":[[],[],[]]}},{"id":11204,"L":6,"kind":"4","num":"V6.9888","seq":9888,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[6,8],[7,8],[6,9],[8,9],[4,10],[5,10],[7,10],[1,11],[9,11],[0,12],[4,12],[11,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{jnp} L^{iqr} L^{nst} L^{qsu} L^{ruv} L^{hpt} L^{fvw} L^{cmw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-8, 6-11, 7-9, 7-10, 8-9, 8-11, 9-10, 10-12, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11205},"legs":[[],[],[]]}},{"id":11206,"L":6,"kind":"4","num":"V6.9890","seq":9890,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[6,8],[7,8],[6,9],[8,9],[4,10],[5,10],[1,11],[9,11],[10,11],[0,12],[4,12],[7,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{knp} L^{jqr} L^{nst} L^{qsu} L^{ruv} L^{hpw} L^{fvw} L^{cmt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-8, 6-11, 7-9, 7-10, 8-9, 8-13, 9-10, 10-12, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11207},"legs":[[],[],[]]}},{"id":11208,"L":6,"kind":"4","num":"V6.9892","seq":9892,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[4,7],[6,7],[5,8],[5,9],[8,9],[1,10],[7,10],[8,10],[3,11],[9,11],[2,12],[4,12],[11,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kpq} L^{jcr} L^{mrs} L^{ptu} L^{qtv} L^{fsu} L^{hvw} L^{gnw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-11, 3-13, 4-12, 5-8, 5-13, 6-9, 6-10, 7-8, 8-11, 9-10, 9-11, 10-12, 12-13; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11210},"legs":[[],[],[]]}},{"id":11211,"L":6,"kind":"4","num":"V6.9895","seq":9895,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[6,8],[1,9],[7,9],[0,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1536*n**14 - 2171*n**13 + 1329*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehs} L^{cuw} L^{atv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-9, 7-11, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11211},"legs":[[],[],[]]}},{"id":11212,"L":6,"kind":"4","num":"V6.9896","seq":9896,"edges":[[4,5],[4,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{grv} L^{hqw} L^{evw} L^{fst} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-8, 6-11, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11212},"legs":[[],[],[]]}},{"id":11213,"L":6,"kind":"4","num":"V6.9897","seq":9897,"edges":[[4,6],[5,6],[5,7],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[2,10],[4,10],[5,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{suv} L^{cgw} L^{ehv} L^{fpt} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-8, 6-11, 7-8, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11213},"legs":[[],[],[]]}},{"id":11214,"L":6,"kind":"4","num":"V6.9898","seq":9898,"edges":[[4,6],[5,6],[3,7],[5,7],[1,8],[6,8],[2,9],[5,9],[7,9],[2,10],[3,10],[4,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{cuw} L^{etv} L^{fhp} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-11, 5-12, 6-7, 6-8, 6-10, 7-9, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11214},"legs":[[],[],[]]}},{"id":11215,"L":6,"kind":"4","num":"V6.9899","seq":9899,"edges":[[4,5],[4,6],[5,6],[3,7],[1,8],[7,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{guv} L^{cuw} L^{etv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-7, 5-12, 6-7, 6-11, 7-10, 8-9, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11215},"legs":[[],[],[]]}},{"id":11216,"L":6,"kind":"4","num":"V6.9900","seq":9900,"edges":[[4,5],[5,6],[4,7],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[2,10],[5,10],[6,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{cgw} L^{ehv} L^{fsu} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-8, 5-12, 6-7, 6-11, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11216},"legs":[[],[],[]]}},{"id":11217,"L":6,"kind":"4","num":"V6.9901","seq":9901,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[6,7],[3,8],[4,8],[8,9],[7,10],[9,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qrs} L^{hnt} L^{tuv} L^{suw} L^{aew} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-9, 6-7, 6-8, 7-8, 8-11, 9-10, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11217},"legs":[[],[],[]]}},{"id":11218,"L":6,"kind":"4","num":"V6.9902","seq":9902,"edges":[[1,2],[5,6],[4,7],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[0,10],[3,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{mrv} L^{ntv} L^{fsu} L^{agw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-10, 4-11, 4-12, 5-8, 5-9, 5-12, 6-7, 6-8, 6-10, 7-9, 7-10, 8-9, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11218},"legs":[[],[],[]]}},{"id":11219,"L":6,"kind":"4","num":"V6.9903","seq":9903,"edges":[[0,1],[0,1],[2,3],[2,3],[6,7],[4,8],[5,8],[2,9],[7,9],[0,10],[4,10],[8,10],[3,11],[5,11],[9,11],[1,12],[6,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{krs} L^{rtu} L^{mpv} L^{gtw} L^{cnv} L^{hqw} L^{dsu}","graph":"13 vertices; edges 1-2x2, 1-11, 2-13, 3-4x2, 3-10, 4-12, 5-9, 5-11, 6-9, 6-12, 7-8, 7-13, 8-10, 8-13, 9-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11219},"legs":[[],[],[]]}},{"id":11220,"L":6,"kind":"4","num":"V6.9904","seq":9904,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[6,7],[5,8],[5,9],[8,9],[1,10],[7,10],[8,10],[3,11],[9,11],[2,12],[4,12],[11,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{kcr} L^{mrs} L^{ptu} L^{qtv} L^{dsu} L^{hvw} L^{gnw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-11, 3-4x2, 3-13, 4-12, 5-8, 5-13, 6-9, 6-10, 7-8, 8-11, 9-10, 9-11, 10-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11220},"legs":[[],[],[]]}},{"id":11221,"L":6,"kind":"4","num":"V6.9905","seq":9905,"edges":[[4,5],[4,6],[4,7],[5,7],[1,8],[3,8],[7,8],[2,9],[3,9],[6,9],[2,10],[5,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{qrv} L^{cgv} L^{eht} L^{fsw} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-8, 6-11, 7-10, 7-12, 8-9, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11221},"legs":[[],[],[]]}},{"id":11222,"L":6,"kind":"4","num":"V6.9906","seq":9906,"edges":[[3,4],[3,5],[4,5],[5,7],[2,8],[4,8],[0,9],[6,9],[8,9],[1,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{quv} L^{epw} L^{arw} L^{csu} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-8, 7-10, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11222},"legs":[[],[],[]]}},{"id":11223,"L":6,"kind":"4","num":"V6.9907","seq":9907,"edges":[[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[2,9],[6,9],[7,9],[2,10],[5,10],[8,10],[0,11],[1,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{hpw} L^{etv} L^{fsw} L^{acu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-11, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11223},"legs":[[],[],[]]}},{"id":11224,"L":6,"kind":"4","num":"V6.9908","seq":9908,"edges":[[3,4],[4,5],[4,6],[5,6],[2,8],[3,8],[7,8],[1,9],[7,9],[0,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{eht} L^{cuw} L^{asv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-12, 7-11, 8-9, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11224},"legs":[[],[],[]]}},{"id":11225,"L":6,"kind":"4","num":"V6.9909","seq":9909,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[5,7],[5,8],[7,8],[4,9],[1,10],[4,10],[6,10],[2,11],[8,11],[9,11],[3,12],[7,12],[9,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jcr} L^{pst} L^{qsu} L^{mvw} L^{fnr} L^{guv} L^{htw}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-11, 3-12, 4-13, 5-10, 5-11, 6-8, 6-9, 7-11, 8-9, 8-13, 9-12, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11225},"legs":[[],[],[]]}},{"id":11226,"L":6,"kind":"4","num":"V6.9910","seq":9910,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[6,7],[5,8],[4,9],[2,10],[7,10],[9,10],[3,11],[5,11],[8,11],[1,12],[8,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{kcr} L^{mrs} L^{ptu} L^{nvw} L^{gsv} L^{hqt} L^{duw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-8, 5-10, 6-9, 6-12, 7-8, 8-11, 9-12, 9-13, 10-11, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11226},"legs":[[],[],[]]}},{"id":11227,"L":6,"kind":"4","num":"V6.9911","seq":9911,"edges":[[0,2],[0,2],[1,3],[1,3],[4,7],[6,8],[7,8],[5,9],[7,9],[8,9],[5,10],[6,10],[2,11],[3,11],[10,11],[0,12],[1,12],[4,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jrs} L^{mtu} L^{rtv} L^{puv} L^{qsw} L^{ghw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-12, 5-8, 5-13, 6-10, 6-11, 7-9, 7-11, 8-9, 8-10, 9-10, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11227},"legs":[[],[],[]]}},{"id":11228,"L":6,"kind":"4","num":"V6.9912","seq":9912,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[4,7],[6,8],[7,8],[5,9],[7,9],[8,9],[5,10],[6,10],[1,11],[10,11],[0,12],[4,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{inp} L^{jqr} L^{hst} L^{qsu} L^{ntu} L^{prv} L^{fvw} L^{cmw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-8, 5-13, 6-10, 6-11, 7-9, 7-11, 8-9, 8-10, 9-10, 11-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11228},"legs":[[],[],[]]}},{"id":11229,"L":6,"kind":"4","num":"V6.9913","seq":9913,"edges":[[1,2],[1,2],[0,3],[0,3],[5,7],[6,7],[4,8],[5,9],[8,9],[3,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{krs} L^{prt} L^{muv} L^{quw} L^{hst} L^{gvw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-9, 5-13, 6-8, 6-10, 7-8, 7-11, 8-11, 9-10, 9-12, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11229},"legs":[[],[],[]]}},{"id":11230,"L":6,"kind":"4","num":"V6.9914","seq":9914,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[5,8],[7,8],[4,9],[5,9],[6,9],[3,10],[4,10],[2,11],[7,11],[8,11],[0,12],[1,12],[10,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jrs} L^{rtu} L^{ptv} L^{mqs} L^{hnw} L^{guv} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-10, 5-11, 6-9, 6-10, 7-8, 7-10, 8-9, 8-12, 9-12, 11-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11231},"legs":[[],[],[]]}},{"id":11232,"L":6,"kind":"4","num":"V6.9916","seq":9916,"edges":[[1,2],[1,2],[0,3],[0,3],[6,7],[5,8],[6,8],[5,9],[7,9],[3,10],[7,10],[9,10],[2,11],[4,11],[8,11],[0,12],[1,12],[4,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{krs} L^{rtu} L^{psv} L^{qtw} L^{huw} L^{gmv} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-12, 5-13, 6-9, 6-10, 7-8, 7-9, 8-10, 8-11, 9-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11232},"legs":[[],[],[]]}},{"id":11233,"L":6,"kind":"4","num":"V6.9917","seq":9917,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[5,7],[4,8],[7,8],[4,9],[5,9],[2,10],[6,10],[3,11],[9,11],[10,11],[1,12],[7,12],[8,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{kcr} L^{pst} L^{msu} L^{nqv} L^{grw} L^{hvw} L^{ftu}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-9, 5-10, 6-8, 6-10, 7-11, 8-9, 8-13, 9-13, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11233},"legs":[[],[],[]]}},{"id":11234,"L":6,"kind":"4","num":"V6.9918","seq":9918,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[3,9],[8,9],[0,10],[4,10],[7,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{cuw} L^{agw} L^{bqv} L^{fht} L^{dms}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-10, 4-12, 4-13, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11234},"legs":[[],[],[]]}},{"id":11235,"L":6,"kind":"4","num":"V6.9919","seq":9919,"edges":[[3,5],[4,6],[5,6],[2,7],[0,8],[7,8],[1,9],[4,9],[7,9],[1,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1478*n**14 - 2037*n**13 + 1206*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{auw} L^{cpv} L^{dtw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-11, 3-8, 3-12, 4-6, 4-12, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11235},"legs":[[],[],[]]}},{"id":11236,"L":6,"kind":"4","num":"V6.9920","seq":9920,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,6],[4,7],[1,9],[2,9],[3,10],[8,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{iqr} L^{jps} L^{ktu} L^{fmv} L^{ntw} L^{cuv} L^{rsw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-6x2, 2-10, 3-5x2, 3-10, 4-11, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11236},"legs":[[],[],[]]}},{"id":11237,"L":6,"kind":"4","num":"V6.9921","seq":9921,"edges":[[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[5,6],[4,7],[3,8],[2,9],[0,10],[1,10],[8,11],[9,11],[10,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{dep} L^{abq} L^{iqr} L^{kps} L^{jnt} L^{muv} L^{cfw} L^{tuw} L^{rsv}","graph":"13 vertices; edges 1-6x2, 1-11, 2-5x2, 2-11, 3-4x2, 3-10, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11237},"legs":[[],[],[]]}},{"id":11238,"L":6,"kind":"4","num":"V6.9922","seq":9922,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[7,8],[2,9],[6,9],[7,9],[1,10],[6,10],[2,11],[5,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1535*n**14 - 2165*n**13 + 1320*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahu} L^{esv} L^{ctw} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-10, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11238},"legs":[[],[],[]]}},{"id":11239,"L":6,"kind":"4","num":"V6.9923","seq":9923,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[2,9],[3,9],[8,9],[1,10],[3,10],[7,10],[0,11],[4,11],[6,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctw} L^{fgw} L^{dhv} L^{apu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11239},"legs":[[],[],[]]}},{"id":11240,"L":6,"kind":"4","num":"V6.9924","seq":9924,"edges":[[4,5],[3,6],[4,6],[5,6],[0,7],[2,8],[7,8],[1,9],[7,9],[2,10],[3,10],[9,10],[1,11],[3,11],[8,11],[0,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{atu} L^{etv} L^{cuw} L^{fhw} L^{dmv} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 8-9, 8-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11240},"legs":[[],[],[]]}},{"id":11241,"L":6,"kind":"4","num":"V6.9925","seq":9925,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[6,8],[2,9],[4,9],[1,10],[7,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehs} L^{fpw} L^{cuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11241},"legs":[[],[],[]]}},{"id":11242,"L":6,"kind":"4","num":"V6.9926","seq":9926,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[7,8],[0,9],[6,9],[7,9],[1,10],[6,10],[2,11],[5,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1558*n**14 - 2251*n**13 + 1425*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehu} L^{asv} L^{ctw} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-10, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11242},"legs":[[],[],[]]}},{"id":11243,"L":6,"kind":"4","num":"V6.9927","seq":9927,"edges":[[3,4],[3,5],[4,6],[5,6],[0,7],[0,8],[7,8],[2,9],[8,9],[1,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{atu} L^{btv} L^{evw} L^{cuw} L^{frs} L^{dmp}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-7, 5-13, 6-7, 6-12, 7-12, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11243},"legs":[[],[],[]]}},{"id":11244,"L":6,"kind":"4","num":"V6.9928","seq":9928,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[0,8],[1,9],[7,9],[8,9],[2,10],[7,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{avw} L^{ctv} L^{euw} L^{fps} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-7, 6-8, 7-12, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11244},"legs":[[],[],[]]}},{"id":11245,"L":6,"kind":"4","num":"V6.9929","seq":9929,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[7,8],[1,9],[4,9],[2,10],[4,10],[6,10],[0,11],[5,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehv} L^{cnw} L^{fpu} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-11, 8-9, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11246},"legs":[[],[],[]]}},{"id":11247,"L":6,"kind":"4","num":"V6.9931","seq":9931,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[4,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[2,11],[5,11],[10,11],[1,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gns} L^{hpt} L^{atu} L^{bvw} L^{erv} L^{duw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-9, 5-7, 5-8, 5-9, 6-7, 6-12, 7-8, 9-10, 10-13, 11-12, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11248},"legs":[[],[],[]]}},{"id":11249,"L":6,"kind":"4","num":"V6.9933","seq":9933,"edges":[[1,2],[4,5],[5,6],[4,7],[5,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{nru} L^{fsv} L^{avw} L^{btu} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-9, 4-12, 4-13, 5-6, 5-8, 5-12, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11250},"legs":[[],[],[]]}},{"id":11251,"L":6,"kind":"4","num":"V6.9935","seq":9935,"edges":[[1,2],[3,4],[4,7],[6,7],[3,8],[4,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[5,11],[6,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{gnw} L^{apt} L^{bvw} L^{equ} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-10, 6-12, 6-13, 7-8, 7-10, 7-12, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11251},"legs":[[],[],[]]}},{"id":11252,"L":6,"kind":"4","num":"V6.9936","seq":9936,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gtu} L^{nvw} L^{asv} L^{brt} L^{epw} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-9, 5-12, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11253},"legs":[[],[],[]]}},{"id":11254,"L":6,"kind":"4","num":"V6.9938","seq":9938,"edges":[[3,4],[3,5],[4,5],[6,7],[2,8],[5,8],[7,8],[2,9],[4,9],[6,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{equ} L^{fps} L^{cvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-10, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11254},"legs":[[],[],[]]}},{"id":11255,"L":6,"kind":"4","num":"V6.9939","seq":9939,"edges":[[3,6],[5,6],[4,7],[5,7],[1,8],[7,8],[2,9],[4,9],[5,9],[2,10],[3,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsv} L^{cvw} L^{ept} L^{fhu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-8, 5-10, 5-12, 6-7, 6-8, 6-10, 7-11, 8-9, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11257},"legs":[[],[],[]]}},{"id":11258,"L":6,"kind":"4","num":"V6.9942","seq":9942,"edges":[[1,2],[3,4],[4,6],[3,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[5,11],[7,11],[1,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{guv} L^{hnw} L^{auw} L^{bps} L^{eqv} L^{drt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-7, 5-9, 6-11, 6-12, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11270},"legs":[[],[],[]]}},{"id":11271,"L":6,"kind":"4","num":"V6.9955","seq":9955,"edges":[[0,1],[0,1],[1,4],[3,5],[4,5],[2,6],[6,7],[6,8],[3,9],[7,10],[8,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gmn} L^{epq} L^{prs} L^{qtu} L^{hvw} L^{rtv} L^{suw} L^{cfn}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-6, 4-10, 5-6, 6-13, 7-8, 7-9, 8-11, 8-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11272},"legs":[[],[],[]]}},{"id":11273,"L":6,"kind":"4","num":"V6.9957","seq":9957,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,7],[5,8],[7,9],[8,9],[3,10],[6,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{mnp} L^{eqr} L^{mst} L^{nuv} L^{suw} L^{hqw} L^{ftv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-8, 6-9, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11273},"legs":[[],[],[]]}},{"id":11274,"L":6,"kind":"4","num":"V6.9958","seq":9958,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[4,6],[5,9],[7,9],[8,9],[5,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{ghq} L^{rst} L^{uvw} L^{mru} L^{nsv} L^{ftw} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-7, 6-10, 6-11, 6-13, 7-13, 8-10, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11274},"legs":[[],[],[]]}},{"id":11275,"L":6,"kind":"4","num":"V6.9959","seq":9959,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[3,8],[4,8],[2,9],[8,9],[6,10],[7,10],[9,10],[3,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{ptu} L^{gmv} L^{evw} L^{rtw} L^{hsu} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-9, 4-12, 5-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11276},"legs":[[],[],[]]}},{"id":11277,"L":6,"kind":"4","num":"V6.9961","seq":9961,"edges":[[0,1],[0,1],[2,3],[1,4],[5,8],[6,8],[7,8],[5,9],[6,9],[7,9],[3,10],[4,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{qrs} L^{tuv} L^{mqt} L^{nru} L^{ghw} L^{fvw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-9, 6-10, 6-13, 7-9, 7-10, 7-13, 8-9, 8-10, 8-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11289},"legs":[[],[],[]]}},{"id":11290,"L":6,"kind":"4","num":"V6.9974","seq":9974,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[6,8],[1,9],[7,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehs} L^{cuw} L^{avw} L^{frt} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-9, 7-12, 8-10, 8-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11307},"legs":[[],[],[]]}},{"id":11308,"L":6,"kind":"4","num":"V6.9992","seq":9992,"edges":[[3,6],[4,6],[5,6],[4,7],[5,7],[1,8],[3,8],[2,9],[7,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{psu} L^{chv} L^{euw} L^{fqt} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-9, 4-12, 5-7, 5-8, 5-11, 6-7, 6-8, 6-11, 8-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11308},"legs":[[],[],[]]}},{"id":11309,"L":6,"kind":"4","num":"V6.9993","seq":9993,"edges":[[1,2],[3,5],[4,5],[4,6],[5,6],[6,8],[0,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[3,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{nqr} L^{stu} L^{rvw} L^{asv} L^{btw} L^{egp} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-7, 5-12, 6-7, 7-9, 8-10, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11309},"legs":[[],[],[]]}},{"id":11310,"L":6,"kind":"4","num":"V6.9994","seq":9994,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[3,8],[0,9],[8,9],[0,10],[8,10],[2,11],[6,11],[7,11],[1,12],[9,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{pqs} L^{htu} L^{atv} L^{buw} L^{ers} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-7, 6-8, 7-8, 7-12, 8-12, 9-10, 9-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11310},"legs":[[],[],[]]}},{"id":11311,"L":6,"kind":"4","num":"V6.9995","seq":9995,"edges":[[3,4],[3,5],[4,6],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[5,9],[1,10],[7,10],[0,11],[7,11],[10,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{stu} L^{emv} L^{fpr} L^{ctw} L^{auw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-7, 5-10, 6-7, 6-10, 7-8, 8-11, 8-12, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11311},"legs":[[],[],[]]}},{"id":11312,"L":6,"kind":"4","num":"V6.9996","seq":9996,"edges":[[5,6],[2,7],[5,7],[1,8],[6,8],[7,8],[0,9],[3,9],[4,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{esw} L^{cuw} L^{agn} L^{bhp} L^{fqv} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-10, 4-11, 4-13, 5-10, 5-11, 5-12, 6-7, 6-8, 6-13, 7-9, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11312},"legs":[[],[],[]]}},{"id":11313,"L":6,"kind":"4","num":"V6.9997","seq":9997,"edges":[[5,6],[0,7],[3,7],[1,8],[5,8],[7,8],[2,9],[3,9],[4,9],[2,10],[3,10],[4,10],[1,11],[4,11],[6,11],[0,12],[5,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{agw} L^{csw} L^{ehn} L^{fmp} L^{dqu} L^{btv}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-8, 4-10, 4-11, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11313},"legs":[[],[],[]]}},{"id":11314,"L":6,"kind":"4","num":"V6.9998","seq":9998,"edges":[[3,5],[4,5],[3,6],[4,6],[5,7],[6,7],[1,8],[2,9],[7,9],[2,10],[4,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{rst} L^{cuv} L^{etw} L^{fqu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-6, 4-7, 4-12, 5-6, 5-7, 5-11, 6-8, 7-8, 8-10, 9-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11314},"legs":[[],[],[]]}},{"id":11315,"L":6,"kind":"4","num":"V6.9999","seq":9999,"edges":[[5,6],[2,7],[6,7],[1,8],[6,8],[7,8],[0,9],[3,9],[4,9],[0,10],[3,10],[4,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{euw} L^{cvw} L^{agn} L^{bhp} L^{fqs} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-10, 4-11, 4-13, 5-10, 5-11, 5-12, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11315},"legs":[[],[],[]]}},{"id":11316,"L":6,"kind":"4","num":"V6.10000","seq":10000,"edges":[[4,5],[3,6],[2,7],[3,7],[0,8],[5,8],[1,9],[4,9],[8,9],[0,10],[3,10],[7,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{ehv} L^{arw} L^{cpw} L^{bmv} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-7, 4-8, 4-11, 5-6, 5-10, 5-13, 6-9, 6-12, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11316},"legs":[[],[],[]]}},{"id":11317,"L":6,"kind":"4","num":"V6.10001","seq":10001,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[1,8],[0,9],[8,9],[2,10],[7,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{cuv} L^{auw} L^{etw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-7, 5-8, 6-7, 6-8, 7-12, 8-11, 9-10, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11321},"legs":[[],[],[]]}},{"id":11322,"L":6,"kind":"4","num":"V6.10006","seq":10006,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[2,9],[4,9],[7,9],[2,10],[5,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1435*n**14 - 1914*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{epu} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11323},"legs":[[],[],[]]}},{"id":11324,"L":6,"kind":"4","num":"V6.10008","seq":10008,"edges":[[4,5],[5,6],[4,7],[6,7],[2,8],[3,8],[7,8],[2,9],[3,9],[6,9],[1,10],[5,10],[0,11],[4,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1498*n**14 - 2052*n**13 + 1206*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{egv} L^{fhu} L^{csw} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-8, 5-12, 6-7, 6-11, 7-8, 7-10, 8-9, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11324},"legs":[[],[],[]]}},{"id":11325,"L":6,"kind":"4","num":"V6.10009","seq":10009,"edges":[[4,6],[5,6],[4,7],[5,7],[1,8],[7,8],[2,9],[3,9],[5,9],[2,10],[3,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psv} L^{cvw} L^{egt} L^{fhu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-10, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-10, 7-11, 8-9, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11326},"legs":[[],[],[]]}},{"id":11327,"L":6,"kind":"4","num":"V6.10011","seq":10011,"edges":[[5,6],[1,7],[6,7],[2,8],[5,8],[7,8],[0,9],[3,9],[4,9],[2,10],[3,10],[4,10],[0,11],[4,11],[6,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1519*n**14 - 2122*n**13 + 1281*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cuw} L^{esw} L^{agn} L^{fhp} L^{bqv} L^{dmt}","graph":"13 vertices; edges 1-10, 1-12, 2-8, 2-13, 3-9, 3-11, 4-10, 4-11, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11327},"legs":[[],[],[]]}},{"id":11328,"L":6,"kind":"4","num":"V6.10012","seq":10012,"edges":[[3,4],[3,5],[3,6],[5,7],[6,7],[4,8],[6,8],[2,9],[7,9],[1,10],[8,10],[9,10],[0,11],[2,11],[5,11],[0,12],[1,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1504*n**14 - 2057*n**13 + 1194*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{mst} L^{qsu} L^{ntv} L^{euw} L^{cvw} L^{afr} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-9, 5-13, 6-8, 6-12, 7-8, 7-9, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11328},"legs":[[],[],[]]}},{"id":11329,"L":6,"kind":"4","num":"V6.10013","seq":10013,"edges":[[5,6],[2,7],[6,7],[1,8],[6,8],[7,8],[0,9],[3,9],[4,9],[1,10],[3,10],[4,10],[2,11],[4,11],[5,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{euw} L^{cvw} L^{agn} L^{dhp} L^{fqs} L^{bmt}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-11, 3-8, 3-12, 4-10, 4-11, 4-13, 5-10, 5-11, 5-12, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11329},"legs":[[],[],[]]}},{"id":11330,"L":6,"kind":"4","num":"V6.10014","seq":10014,"edges":[[4,6],[5,6],[3,7],[4,7],[1,8],[5,8],[2,9],[5,9],[7,9],[2,10],[3,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gpv} L^{csw} L^{etv} L^{fhu} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-9, 6-10, 7-11, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11330},"legs":[[],[],[]]}},{"id":11331,"L":6,"kind":"4","num":"V6.10015","seq":10015,"edges":[[5,6],[3,7],[4,7],[5,7],[1,8],[6,8],[2,9],[4,9],[6,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{gns} L^{cuw} L^{epv} L^{fht} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-8, 5-10, 5-12, 6-7, 6-8, 6-11, 7-9, 7-10, 9-13; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11364},"legs":[[],[],[]]}},{"id":11365,"L":6,"kind":"4","num":"V6.10049","seq":10049,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[5,6],[4,7],[1,9],[2,9],[8,10],[9,10],[3,11],[8,11],[10,11],[0,12],[6,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{jqr} L^{kps} L^{itu} L^{fgv} L^{tvw} L^{nuw} L^{crs}","graph":"13 vertices; edges 1-3x2, 1-13, 2-6x2, 2-10, 3-10, 4-5x2, 4-12, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-11, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11365},"legs":[[],[],[]]}},{"id":11366,"L":6,"kind":"4","num":"V6.10050","seq":10050,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[2,9],[5,9],[2,10],[7,10],[9,10],[1,11],[6,11],[7,11],[0,12],[3,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{eqw} L^{ftw} L^{dsu} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-9, 6-10, 7-8, 7-12, 8-11, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11366},"legs":[[],[],[]]}},{"id":11367,"L":6,"kind":"4","num":"V6.10051","seq":10051,"edges":[[0,3],[0,3],[1,4],[1,4],[3,4],[2,5],[2,5],[5,7],[8,9],[2,10],[8,10],[9,10],[1,11],[6,11],[9,11],[0,12],[6,12],[7,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{den} L^{ghp} L^{kqr} L^{ips} L^{jtu} L^{tvw} L^{muv} L^{fqw} L^{crs}","graph":"13 vertices; edges 1-4x2, 1-13, 2-5x2, 2-12, 3-6x2, 3-11, 4-5, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11367},"legs":[[],[],[]]}},{"id":11368,"L":6,"kind":"4","num":"V6.10052","seq":10052,"edges":[[1,2],[1,2],[2,3],[0,4],[0,4],[3,5],[3,5],[5,6],[4,7],[1,9],[8,10],[9,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{ghm} L^{abn} L^{hmp} L^{jpq} L^{knr} L^{ist} L^{fuv} L^{suw} L^{ctv} L^{qrw}","graph":"13 vertices; edges 1-5x2, 1-12, 2-3x2, 2-10, 3-4, 4-6x2, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-11, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11368},"legs":[[],[],[]]}},{"id":11369,"L":6,"kind":"4","num":"V6.10053","seq":10053,"edges":[[1,2],[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[5,8],[8,9],[4,10],[7,10],[9,10],[3,11],[6,11],[9,11],[0,12],[6,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{ghm} L^{efn} L^{abp} L^{jqr} L^{kst} L^{ipu} L^{uvw} L^{nsv} L^{mqw} L^{crt}","graph":"13 vertices; edges 1-6x2, 1-13, 2-3, 2-5x2, 3-4x2, 4-12, 5-11, 6-9, 7-12, 7-13, 8-11, 8-13, 9-10, 10-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11369},"legs":[[],[],[]]}},{"id":11370,"L":6,"kind":"4","num":"V6.10054","seq":10054,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,6],[4,7],[3,8],[2,9],[1,10],[9,10],[8,11],[9,11],[10,11],[0,12],[6,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{jqr} L^{kps} L^{int} L^{muv} L^{fuw} L^{tvw} L^{crs}","graph":"13 vertices; edges 1-4x2, 1-13, 2-6x2, 2-11, 3-5x2, 3-10, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11370},"legs":[[],[],[]]}},{"id":11371,"L":6,"kind":"4","num":"V6.10055","seq":10055,"edges":[[1,2],[1,2],[2,3],[0,4],[0,4],[3,5],[3,5],[5,7],[4,8],[1,9],[8,10],[9,10],[6,11],[9,11],[10,11],[0,12],[6,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{ghm} L^{abn} L^{hmp} L^{iqr} L^{jps} L^{knt} L^{fuv} L^{tuw} L^{qvw} L^{crs}","graph":"13 vertices; edges 1-5x2, 1-13, 2-3x2, 2-10, 3-4, 4-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11371},"legs":[[],[],[]]}},{"id":11372,"L":6,"kind":"4","num":"V6.10056","seq":10056,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[5,7],[4,8],[2,9],[3,9],[8,10],[9,10],[1,11],[6,11],[10,11],[0,12],[6,12],[7,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{irs} L^{kqt} L^{jpu} L^{gnv} L^{uvw} L^{frw} L^{cst}","graph":"13 vertices; edges 1-5x2, 1-13, 2-3x2, 2-12, 3-10, 4-6x2, 4-10, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11372},"legs":[[],[],[]]}},{"id":11373,"L":6,"kind":"4","num":"V6.10057","seq":10057,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[1,9],[4,9],[7,9],[0,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2112*n**13 + 1269*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{cuw} L^{dpv} L^{atw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11374},"legs":[[],[],[]]}},{"id":11375,"L":6,"kind":"4","num":"V6.10059","seq":10059,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,6],[7,8],[7,9],[8,9],[5,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{emq} L^{rst} L^{ruv} L^{suw} L^{nvw} L^{fht} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-12, 5-7, 6-11, 6-13, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11375},"legs":[[],[],[]]}},{"id":11376,"L":6,"kind":"4","num":"V6.10060","seq":10060,"edges":[[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[0,9],[4,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{egv} L^{apw} L^{bqu} L^{fhs} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-13, 3-9, 3-12, 4-9, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11377},"legs":[[],[],[]]}},{"id":11378,"L":6,"kind":"4","num":"V6.10062","seq":10062,"edges":[[4,6],[5,6],[2,7],[2,8],[5,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[1,11],[3,11],[5,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{fsv} L^{cgw} L^{apu} L^{dht} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11379},"legs":[[],[],[]]}},{"id":11380,"L":6,"kind":"4","num":"V6.10064","seq":10064,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[6,7],[5,8],[7,8],[4,9],[1,10],[5,10],[7,10],[3,11],[4,11],[9,11],[2,12],[8,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{kcr} L^{rst} L^{psu} L^{mvw} L^{fqt} L^{hnv} L^{guw}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-11, 3-13, 4-12, 5-10, 5-12, 6-9, 6-11, 7-8, 8-9, 8-11, 9-13, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11380},"legs":[[],[],[]]}},{"id":11381,"L":6,"kind":"4","num":"V6.10065","seq":10065,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[6,9],[7,9],[8,9],[5,10],[0,11],[8,11],[10,11],[1,12],[7,12],[10,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{khp} L^{igq} L^{mrs} L^{ntu} L^{qrt} L^{pvw} L^{cuv} L^{fsw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3x2, 2-13, 3-7, 4-6, 5-8, 5-9, 6-11, 7-10, 8-10, 8-13, 9-10, 9-12, 11-12, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11381},"legs":[[],[],[]]}},{"id":11382,"L":6,"kind":"4","num":"V6.10066","seq":10066,"edges":[[0,2],[0,2],[1,3],[1,3],[1,5],[4,5],[2,6],[4,7],[6,8],[7,8],[8,9],[9,10],[3,11],[7,11],[10,11],[0,12],[9,12],[10,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{jfm} L^{igp} L^{nqr} L^{pqs} L^{stu} L^{tvw} L^{hrv} L^{cuw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-6, 3-7, 4-12, 5-6, 5-8, 7-9, 8-9, 8-12, 9-10, 10-11, 10-13, 11-12, 11-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11383},"legs":[[],[],[]]}},{"id":11384,"L":6,"kind":"4","num":"V6.10068","seq":10068,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[6,7],[5,8],[4,9],[8,9],[2,10],[5,10],[7,10],[3,11],[9,11],[1,12],[8,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{kpq} L^{icr} L^{mrs} L^{ptu} L^{ntv} L^{gqs} L^{hvw} L^{duw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-8, 5-10, 6-9, 6-11, 7-8, 8-11, 9-10, 9-13, 10-12, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11387},"legs":[[],[],[]]}},{"id":11388,"L":6,"kind":"4","num":"V6.10072","seq":10072,"edges":[[0,1],[0,1],[2,6],[3,7],[6,7],[4,8],[7,8],[4,9],[5,9],[8,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{est} L^{gsu} L^{muv} L^{npv} L^{fhw} L^{dqw} L^{crt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-10, 6-12, 6-13, 7-8, 7-13, 8-9, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11390},"legs":[[],[],[]]}},{"id":11391,"L":6,"kind":"4","num":"V6.10075","seq":10075,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[5,9],[8,9],[2,10],[3,10],[1,11],[6,11],[10,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{nrv} L^{ehw} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-9, 7-12, 8-13, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11392},"legs":[[],[],[]]}},{"id":11393,"L":6,"kind":"4","num":"V6.10077","seq":10077,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[5,9],[8,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{nrv} L^{ehu} L^{dtw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-9, 7-12, 8-11, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11393},"legs":[[],[],[]]}},{"id":11394,"L":6,"kind":"4","num":"V6.10078","seq":10078,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[5,7],[4,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[7,11],[0,12],[8,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{eps} L^{gqt} L^{muv} L^{nru} L^{fhs} L^{dtw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-11, 8-12, 9-10, 9-13, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11395},"legs":[[],[],[]]}},{"id":11396,"L":6,"kind":"4","num":"V6.10080","seq":10080,"edges":[[0,1],[0,1],[2,6],[3,7],[6,7],[3,8],[5,8],[7,8],[4,9],[4,10],[5,10],[9,10],[1,11],[5,11],[9,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{est} L^{gsu} L^{hpu} L^{mvw} L^{nqv} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-9, 5-10, 5-11, 6-9, 6-11, 6-12, 7-8, 7-13, 8-9, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11400},"legs":[[],[],[]]}},{"id":11401,"L":6,"kind":"4","num":"V6.10085","seq":10085,"edges":[[1,2],[3,5],[3,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[4,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gqs} L^{stu} L^{mrv} L^{avw} L^{btw} L^{ehn} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-12, 5-9, 5-12, 5-13, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11402},"legs":[[],[],[]]}},{"id":11403,"L":6,"kind":"4","num":"V6.10087","seq":10087,"edges":[[0,2],[0,2],[1,4],[1,4],[3,4],[3,5],[3,5],[5,7],[8,9],[2,10],[8,10],[9,10],[1,11],[6,11],[9,11],[0,12],[6,12],[7,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{deh} L^{mnp} L^{iqr} L^{kps} L^{jtu} L^{tvw} L^{guv} L^{fqw} L^{crs}","graph":"13 vertices; edges 1-3x2, 1-13, 2-5x2, 2-12, 3-11, 4-5, 4-6x2, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11403},"legs":[[],[],[]]}},{"id":11404,"L":6,"kind":"4","num":"V6.10088","seq":10088,"edges":[[0,1],[0,1],[2,3],[2,4],[2,4],[3,5],[3,5],[5,7],[4,8],[1,9],[8,10],[9,10],[6,11],[9,11],[10,11],[0,12],[6,12],[7,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{ehm} L^{fgn} L^{hmp} L^{iqr} L^{kps} L^{jnt} L^{duv} L^{tuw} L^{qvw} L^{crs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-10, 3-4, 3-5x2, 4-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11404},"legs":[[],[],[]]}},{"id":11405,"L":6,"kind":"4","num":"V6.10089","seq":10089,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,6],[4,7],[1,9],[2,9],[8,10],[9,10],[3,11],[8,11],[10,11],[0,12],[6,12],[7,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{iqr} L^{kps} L^{jtu} L^{fmv} L^{tvw} L^{nuw} L^{crs}","graph":"13 vertices; edges 1-4x2, 1-13, 2-6x2, 2-10, 3-5x2, 3-10, 4-12, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-11, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11405},"legs":[[],[],[]]}},{"id":11406,"L":6,"kind":"4","num":"V6.10090","seq":10090,"edges":[[0,1],[0,1],[2,3],[2,4],[2,4],[3,5],[3,5],[5,7],[4,8],[1,9],[8,10],[9,10],[0,11],[6,11],[10,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{ehm} L^{fgn} L^{hmp} L^{kqr} L^{jps} L^{int} L^{duv} L^{tuw} L^{cqw} L^{rsv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-10, 3-4, 3-5x2, 4-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11406},"legs":[[],[],[]]}},{"id":11407,"L":6,"kind":"4","num":"V6.10091","seq":10091,"edges":[[1,2],[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[5,7],[4,8],[6,9],[3,10],[6,10],[0,11],[8,11],[9,11],[7,12],[9,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{efm} L^{ghn} L^{abp} L^{kqr} L^{jps} L^{int} L^{quv} L^{mrw} L^{ctu} L^{svw}","graph":"13 vertices; edges 1-6x2, 1-12, 2-3, 2-4x2, 3-5x2, 4-11, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11407},"legs":[[],[],[]]}},{"id":11408,"L":6,"kind":"4","num":"V6.10092","seq":10092,"edges":[[0,1],[0,2],[0,2],[1,4],[1,4],[3,5],[3,5],[5,7],[4,8],[3,9],[6,9],[2,10],[6,10],[8,11],[10,11],[7,12],[9,12],[11,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{ade} L^{bcf} L^{ghm} L^{den} L^{ghp} L^{jqr} L^{ips} L^{knt} L^{mqu} L^{frv} L^{tvw} L^{suw}","graph":"13 vertices; edges 1-2, 1-3x2, 2-5x2, 3-11, 4-6x2, 4-10, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11408},"legs":[[],[],[]]}},{"id":11409,"L":6,"kind":"4","num":"V6.10093","seq":10093,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[3,6],[5,7],[4,8],[0,9],[1,9],[7,10],[9,10],[2,11],[8,11],[6,12],[10,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{inr} L^{jqs} L^{kpt} L^{cfu} L^{suv} L^{mtw} L^{rvw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-5x2, 2-10, 3-6x2, 3-12, 4-7, 5-9, 6-8, 7-13, 8-11, 9-12, 10-11, 11-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11409},"legs":[[],[],[]]}},{"id":11410,"L":6,"kind":"4","num":"V6.10094","seq":10094,"edges":[[0,1],[0,1],[1,2],[2,3],[2,3],[4,5],[4,5],[5,7],[4,8],[6,9],[3,10],[6,10],[0,11],[8,11],[9,11],[7,12],[9,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{efg} L^{hmn} L^{hmp} L^{jqr} L^{ips} L^{knt} L^{quv} L^{grw} L^{ctu} L^{svw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-3, 3-4x2, 4-11, 5-6x2, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11410},"legs":[[],[],[]]}},{"id":11411,"L":6,"kind":"4","num":"V6.10095","seq":10095,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[3,6],[5,7],[4,8],[0,9],[1,9],[7,10],[9,10],[2,11],[8,11],[6,12],[10,12],[11,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{khr} L^{jqs} L^{ipt} L^{cfu} L^{suv} L^{gtw} L^{rvw}","graph":"13 vertices; edges 1-3x2, 1-10, 2-4x2, 2-10, 3-12, 4-7, 5-6x2, 5-9, 6-8, 7-13, 8-11, 9-12, 10-11, 11-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11411},"legs":[[],[],[]]}},{"id":11412,"L":6,"kind":"4","num":"V6.10096","seq":10096,"edges":[[0,2],[0,2],[1,2],[3,4],[3,4],[1,5],[1,5],[5,7],[4,8],[7,8],[3,10],[9,10],[0,11],[6,11],[9,11],[6,12],[9,12],[10,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abd} L^{ghm} L^{ghn} L^{efp} L^{iqr} L^{jps} L^{kns} L^{tuv} L^{mtw} L^{cqu} L^{rvw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-3, 2-6x2, 4-5x2, 4-11, 5-9, 6-8, 7-12, 7-13, 8-9, 10-11, 10-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11412},"legs":[[],[],[]]}},{"id":11413,"L":6,"kind":"4","num":"V6.10097","seq":10097,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[4,6],[5,7],[3,8],[7,8],[2,10],[9,10],[0,11],[1,11],[9,11],[6,12],[9,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{jpr} L^{iqs} L^{kns} L^{tuv} L^{mtw} L^{cfu} L^{rvw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-5x2, 2-12, 3-6x2, 3-11, 4-9, 5-7, 6-8, 7-13, 8-9, 10-11, 10-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11413},"legs":[[],[],[]]}},{"id":11414,"L":6,"kind":"4","num":"V6.10098","seq":10098,"edges":[[1,2],[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,7],[7,8],[0,10],[8,10],[9,10],[3,11],[6,11],[9,11],[4,12],[6,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{ghn} L^{efp} L^{iqr} L^{kps} L^{jst} L^{uvw} L^{ctu} L^{mqv} L^{nrw}","graph":"13 vertices; edges 1-4x2, 1-11, 2-3, 2-6x2, 3-5x2, 4-12, 5-13, 6-8, 7-12, 7-13, 8-9, 9-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11415},"legs":[[],[],[]]}},{"id":11416,"L":6,"kind":"4","num":"V6.10100","seq":10100,"edges":[[3,4],[3,5],[4,5],[6,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[5,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{emw} L^{fsu} L^{cqv} L^{apt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-12, 6-11, 7-8, 7-10, 7-12, 8-10, 8-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11417},"legs":[[],[],[]]}},{"id":11418,"L":6,"kind":"4","num":"V6.10102","seq":10102,"edges":[[0,1],[0,1],[4,7],[5,7],[3,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[5,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{mpv} L^{gsv} L^{enw} L^{fht} L^{dqu} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-8, 6-12, 6-13, 7-9, 7-11, 7-12, 8-9, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11418},"legs":[[],[],[]]}},{"id":11419,"L":6,"kind":"4","num":"V6.10103","seq":10103,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{gsu} L^{enw} L^{fht} L^{dqw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-12, 6-13, 7-9, 7-11, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11419},"legs":[[],[],[]]}},{"id":11420,"L":6,"kind":"4","num":"V6.10104","seq":10104,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[5,9],[6,9],[7,9],[0,10],[4,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{qsv} L^{amt} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-11, 5-12, 6-9, 6-10, 7-8, 7-10, 7-11, 8-9, 8-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11421},"legs":[[],[],[]]}},{"id":11422,"L":6,"kind":"4","num":"V6.10106","seq":10106,"edges":[[3,4],[4,5],[6,7],[0,8],[3,8],[5,8],[1,9],[4,9],[6,9],[2,10],[5,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{ahq} L^{cpt} L^{erv} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-9, 6-11, 7-8, 7-10, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11422},"legs":[[],[],[]]}},{"id":11423,"L":6,"kind":"4","num":"V6.10107","seq":10107,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[0,6],[7,8],[5,9],[8,9],[2,10],[6,10],[8,10],[3,11],[7,11],[9,11],[1,12],[4,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{imp} L^{kcq} L^{rst} L^{ruv} L^{puw} L^{gqv} L^{hsw} L^{dnt}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-6, 5-13, 6-10, 7-11, 8-9, 8-12, 8-13, 9-10, 9-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11423},"legs":[[],[],[]]}},{"id":11424,"L":6,"kind":"4","num":"V6.10108","seq":10108,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,6],[4,8],[7,8],[6,9],[7,9],[8,9],[5,10],[7,10],[1,11],[10,11],[0,12],[4,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{inp} L^{jnq} L^{rst} L^{hru} L^{qsu} L^{ptv} L^{fvw} L^{cmw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-9, 5-13, 6-7, 6-11, 7-10, 8-9, 8-10, 8-11, 9-10, 11-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11424},"legs":[[],[],[]]}},{"id":11425,"L":6,"kind":"4","num":"V6.10109","seq":10109,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[0,6],[6,7],[7,8],[4,9],[8,9],[2,10],[7,10],[9,10],[3,11],[5,11],[1,12],[8,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{kmp} L^{icq} L^{qrs} L^{rtu} L^{ntv} L^{gsv} L^{hpw} L^{fuw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-6, 5-10, 6-12, 7-8, 8-9, 8-11, 9-10, 9-13, 10-11, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11425},"legs":[[],[],[]]}},{"id":11426,"L":6,"kind":"4","num":"V6.10110","seq":10110,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[5,7],[4,8],[3,9],[5,9],[7,9],[2,10],[8,10],[1,11],[8,11],[10,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{gps} L^{mqt} L^{nuv} L^{hrt} L^{euw} L^{dvw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-10, 5-8, 5-9, 6-7, 6-8, 6-10, 7-13, 8-10, 9-11, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11426},"legs":[[],[],[]]}},{"id":11427,"L":6,"kind":"4","num":"V6.10111","seq":10111,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[5,6],[4,7],[7,8],[8,9],[3,10],[7,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{gnp} L^{enq} L^{mrs} L^{rtu} L^{tvw} L^{hsv} L^{fuw} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-7, 6-13, 7-13, 8-9, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11427},"legs":[[],[],[]]}},{"id":11428,"L":6,"kind":"4","num":"V6.10112","seq":10112,"edges":[[0,1],[0,1],[2,6],[3,7],[6,7],[3,8],[7,8],[4,9],[5,9],[8,9],[4,10],[5,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{est} L^{gsu} L^{huv} L^{mpv} L^{nqw} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-9, 5-10, 5-11, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11428},"legs":[[],[],[]]}},{"id":11429,"L":6,"kind":"4","num":"V6.10113","seq":10113,"edges":[[1,2],[3,4],[4,5],[5,6],[5,7],[6,7],[6,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{qrt} L^{stu} L^{avw} L^{buv} L^{egn} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-12, 6-7, 6-8, 7-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11429},"legs":[[],[],[]]}},{"id":11430,"L":6,"kind":"4","num":"V6.10114","seq":10114,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[5,8],[4,9],[7,9],[8,9],[3,10],[6,10],[7,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{epw} L^{mtw} L^{hru} L^{dsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-11, 7-12, 8-10, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11430},"legs":[[],[],[]]}},{"id":11431,"L":6,"kind":"4","num":"V6.10115","seq":10115,"edges":[[0,1],[0,1],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[8,9],[3,10],[5,10],[7,10],[1,11],[4,11],[6,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{esv} L^{fpw} L^{mtw} L^{gqv} L^{dnu} L^{chr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-11, 4-13, 5-10, 5-12, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11431},"legs":[[],[],[]]}},{"id":11432,"L":6,"kind":"4","num":"V6.10116","seq":10116,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[1,6],[4,7],[5,7],[7,8],[8,9],[8,10],[9,10],[3,11],[4,11],[5,11],[2,12],[9,12],[10,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kpq} L^{jcf} L^{mpr} L^{rst} L^{suv} L^{tuw} L^{hnq} L^{gvw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-7, 3-13, 4-12, 5-8, 5-12, 6-8, 6-12, 8-9, 9-10, 9-11, 10-11, 10-13, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11432},"legs":[[],[],[]]}},{"id":11433,"L":6,"kind":"4","num":"V6.10117","seq":10117,"edges":[[0,1],[0,1],[2,4],[3,4],[5,7],[6,8],[3,9],[7,9],[8,9],[2,10],[5,10],[6,10],[1,11],[5,11],[6,11],[0,12],[7,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jeg} L^{mnp} L^{qrs} L^{mtu} L^{qvw} L^{htv} L^{fnr} L^{dps} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-8, 6-11, 6-12, 7-9, 7-11, 7-12, 8-10, 8-13, 9-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11433},"legs":[[],[],[]]}},{"id":11434,"L":6,"kind":"4","num":"V6.10118","seq":10118,"edges":[[1,2],[1,2],[0,3],[0,3],[5,8],[6,8],[7,8],[4,9],[7,9],[3,10],[4,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jrs} L^{tuv} L^{prt} L^{muw} L^{hnw} L^{gqs} L^{cfv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-10, 5-11, 6-9, 6-12, 7-9, 7-12, 8-9, 8-10, 8-13, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11434},"legs":[[],[],[]]}},{"id":11435,"L":6,"kind":"4","num":"V6.10119","seq":10119,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[5,6],[4,7],[5,7],[7,8],[8,9],[8,10],[9,10],[2,11],[9,11],[10,11],[0,12],[1,12],[4,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{khp} L^{mqr} L^{rst} L^{suv} L^{tuw} L^{gvw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-8, 5-13, 6-7, 6-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11435},"legs":[[],[],[]]}},{"id":11436,"L":6,"kind":"4","num":"V6.10120","seq":10120,"edges":[[3,5],[4,6],[0,7],[4,7],[0,8],[3,8],[7,8],[2,9],[5,9],[1,10],[6,10],[9,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{apv} L^{bhv} L^{erw} L^{ctw} L^{fqu} L^{dms}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-6, 4-9, 4-13, 5-7, 5-8, 5-12, 6-10, 6-13, 7-11, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11436},"legs":[[],[],[]]}},{"id":11437,"L":6,"kind":"4","num":"V6.10121","seq":10121,"edges":[[3,5],[4,6],[0,7],[5,7],[2,8],[3,8],[1,9],[3,9],[8,9],[0,10],[4,10],[7,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{arv} L^{ehw} L^{cmw} L^{bpv} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-6, 4-9, 4-10, 5-7, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11437},"legs":[[],[],[]]}},{"id":11438,"L":6,"kind":"4","num":"V6.10122","seq":10122,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[1,8],[6,8],[2,9],[7,9],[2,10],[3,10],[4,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ctv} L^{euw} L^{fhp} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-6, 5-11, 6-7, 6-8, 7-8, 7-9, 8-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11438},"legs":[[],[],[]]}},{"id":11439,"L":6,"kind":"4","num":"V6.10123","seq":10123,"edges":[[3,5],[4,6],[1,7],[5,7],[2,8],[3,8],[7,8],[0,9],[3,9],[0,10],[4,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{crv} L^{ehv} L^{amw} L^{bpw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-13, 3-9, 3-12, 4-6, 4-9, 4-10, 5-7, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11439},"legs":[[],[],[]]}},{"id":11440,"L":6,"kind":"4","num":"V6.10124","seq":10124,"edges":[[1,2],[2,3],[2,3],[0,4],[0,4],[1,5],[1,5],[5,6],[7,8],[0,10],[6,10],[9,10],[4,11],[8,11],[9,11],[3,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{ghm} L^{abn} L^{efp} L^{ipq} L^{jrs} L^{krt} L^{uvw} L^{cqu} L^{ntv} L^{msw}","graph":"13 vertices; edges 1-5x2, 1-11, 2-3, 2-6x2, 3-4x2, 4-13, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11440},"legs":[[],[],[]]}},{"id":11441,"L":6,"kind":"4","num":"V6.10125","seq":10125,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,6],[4,8],[7,8],[1,10],[2,10],[9,10],[3,11],[6,11],[9,11],[0,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{jqr} L^{kst} L^{ips} L^{uvw} L^{fmu} L^{nrv} L^{ctw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-6x2, 2-11, 3-5x2, 3-11, 4-12, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11441},"legs":[[],[],[]]}},{"id":11442,"L":6,"kind":"4","num":"V6.10126","seq":10126,"edges":[[1,2],[1,2],[2,3],[3,4],[3,4],[0,5],[0,5],[5,6],[4,8],[7,8],[0,9],[9,10],[1,11],[6,11],[10,11],[7,12],[9,12],[10,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{ghm} L^{hmn} L^{abp} L^{kpq} L^{irs} L^{jnr} L^{ctu} L^{tvw} L^{fqv} L^{suw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-3x2, 2-12, 3-4, 4-5x2, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-13, 11-12, 11-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11443},"legs":[[],[],[]]}},{"id":11444,"L":6,"kind":"4","num":"V6.10128","seq":10128,"edges":[[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[3,6],[4,6],[5,8],[7,8],[2,10],[9,10],[0,11],[1,11],[9,11],[7,12],[9,12],[10,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{dep} L^{abq} L^{inp} L^{krs} L^{jqr} L^{tuv} L^{mtw} L^{cfu} L^{svw}","graph":"13 vertices; edges 1-6x2, 1-12, 2-5x2, 2-12, 3-4x2, 3-11, 4-7, 5-7, 6-9, 8-9, 8-13, 10-11, 10-12, 10-13, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11444},"legs":[[],[],[]]}},{"id":11445,"L":6,"kind":"4","num":"V6.10129","seq":10129,"edges":[[1,2],[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[3,6],[4,6],[5,8],[7,8],[9,10],[0,11],[9,11],[10,11],[7,12],[9,12],[10,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{ghn} L^{efp} L^{jmn} L^{iqr} L^{kpq} L^{stu} L^{svw} L^{ctv} L^{ruw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3, 2-6x2, 3-5x2, 4-7, 5-7, 6-9, 8-9, 8-13, 10-11, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11445},"legs":[[],[],[]]}},{"id":11446,"L":6,"kind":"4","num":"V6.10130","seq":10130,"edges":[[0,1],[0,1],[2,3],[3,4],[3,4],[4,5],[5,6],[5,6],[2,7],[2,7],[7,8],[6,10],[9,10],[1,11],[8,11],[0,12],[9,12],[11,12],[10,13],[9,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 13*n**17 + 70*n**16 - 200*n**15 + 320*n**14 - 272*n**13 + 96*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{ehm} L^{hmn} L^{npq} L^{pqr} L^{fgs} L^{kst} L^{juv} L^{iru} L^{dtw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4, 3-8x2, 4-5x2, 5-6, 6-7x2, 7-11, 8-9, 9-12, 10-11, 10-13, 12-13; legs 9:1, 10:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11452},"legs":[[],[],[]]}},{"id":11453,"L":6,"kind":"4","num":"V6.10137","seq":10137,"edges":[[0,1],[0,1],[4,5],[3,6],[2,7],[5,7],[2,8],[6,8],[4,9],[5,9],[3,10],[6,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{mpq} L^{grs} L^{ept} L^{fru} L^{nqv} L^{hsw} L^{duw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-7, 4-11, 5-6, 5-10, 6-8, 6-10, 7-9, 7-11, 8-13, 9-12, 10-13, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11454},"legs":[[],[],[]]}},{"id":11455,"L":6,"kind":"4","num":"V6.10139","seq":10139,"edges":[[0,1],[0,1],[1,4],[3,6],[5,7],[5,8],[6,8],[7,9],[8,9],[2,10],[7,10],[9,10],[2,11],[3,11],[4,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{grs} L^{ntu} L^{prv} L^{tvw} L^{euw} L^{fhm} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-12, 6-8, 6-9, 6-13, 7-9, 7-13, 8-10, 8-11, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11457},"legs":[[],[],[]]}},{"id":11458,"L":6,"kind":"4","num":"V6.10142","seq":10142,"edges":[[1,2],[3,4],[3,5],[4,7],[6,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[6,11],[1,12],[4,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mru} L^{psv} L^{avw} L^{buw} L^{eht} L^{dnq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-8, 5-13, 6-9, 6-13, 7-8, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11459},"legs":[[],[],[]]}},{"id":11460,"L":6,"kind":"4","num":"V6.10144","seq":10144,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[5,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[1,12],[9,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{nqt} L^{gru} L^{auv} L^{bst} L^{ehw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11460},"legs":[[],[],[]]}},{"id":11461,"L":6,"kind":"4","num":"V6.10145","seq":10145,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[2,8],[6,8],[3,9],[5,9],[3,10],[4,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{etv} L^{gqw} L^{hnw} L^{duv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11461},"legs":[[],[],[]]}},{"id":11462,"L":6,"kind":"4","num":"V6.10146","seq":10146,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{evw} L^{fuv} L^{csw} L^{apt} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-12, 6-7, 6-8, 7-11, 7-12, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11462},"legs":[[],[],[]]}},{"id":11463,"L":6,"kind":"4","num":"V6.10147","seq":10147,"edges":[[3,4],[3,5],[4,5],[5,6],[1,8],[6,8],[2,9],[7,9],[8,9],[2,10],[4,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{crw} L^{etw} L^{fpu} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-11, 6-7, 7-9, 7-12, 8-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11463},"legs":[[],[],[]]}},{"id":11464,"L":6,"kind":"4","num":"V6.10148","seq":10148,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[4,7],[6,7],[7,8],[8,9],[3,10],[5,10],[9,10],[2,11],[8,11],[9,11],[1,12],[4,12],[5,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{kpq} L^{icr} L^{mrs} L^{stu} L^{tvw} L^{hpv} L^{guw} L^{fnq}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-13, 3-12, 4-11, 5-8, 5-13, 6-11, 6-13, 7-8, 8-9, 9-10, 9-12, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11464},"legs":[[],[],[]]}},{"id":11465,"L":6,"kind":"4","num":"V6.10149","seq":10149,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[4,7],[5,7],[6,7],[8,9],[1,10],[5,10],[8,10],[3,11],[4,11],[9,11],[2,12],[8,12],[9,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{kpq} L^{jcr} L^{mpr} L^{stu} L^{svw} L^{fqt} L^{hnv} L^{guw}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-11, 3-13, 4-12, 5-8, 5-12, 6-8, 6-11, 7-8, 9-10, 9-11, 9-13, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11465},"legs":[[],[],[]]}},{"id":11466,"L":6,"kind":"4","num":"V6.10150","seq":10150,"edges":[[0,1],[0,1],[3,4],[3,5],[3,5],[4,6],[4,6],[2,7],[2,7],[5,8],[7,9],[6,10],[9,10],[1,11],[2,11],[0,12],[8,12],[11,12],[8,13],[9,14],[10,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 13*n**17 + 70*n**16 - 200*n**15 + 320*n**14 - 272*n**13 + 96*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{hpq} L^{mnr} L^{pqs} L^{eft} L^{iru} L^{jtv} L^{ksv} L^{dgw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8x2, 3-12, 4-5, 4-6x2, 5-7x2, 6-9, 7-11, 8-10, 9-13, 10-11, 12-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11466},"legs":[[],[],[]]}},{"id":11467,"L":6,"kind":"4","num":"V6.10151","seq":10151,"edges":[[2,3],[0,4],[0,4],[1,5],[1,5],[3,6],[3,6],[2,7],[2,7],[7,8],[6,10],[9,10],[4,11],[5,11],[8,11],[0,12],[1,12],[9,12],[10,13],[8,14],[9,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":32,"prim":false,"On":"n**18 - 13*n**17 + 70*n**16 - 200*n**15 + 320*n**14 - 272*n**13 + 96*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{gnp} L^{abq} L^{der} L^{nps} L^{hmt} L^{jtu} L^{kvw} L^{isv} L^{qru} L^{cfw}","graph":"13 vertices; edges 1-5x2, 1-13, 2-6x2, 2-13, 3-4, 3-8x2, 4-7x2, 5-12, 6-12, 7-11, 8-9, 9-12, 10-11, 10-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11467},"legs":[[],[],[]]}},{"id":11468,"L":6,"kind":"4","num":"V6.10152","seq":10152,"edges":[[0,2],[0,2],[1,4],[1,4],[3,5],[3,5],[3,6],[5,7],[4,8],[0,9],[1,9],[7,10],[9,10],[2,11],[8,11],[6,12],[10,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{dep} L^{hmq} L^{inr} L^{kqs} L^{jpt} L^{cfu} L^{suv} L^{gtw} L^{rvw}","graph":"13 vertices; edges 1-3x2, 1-10, 2-5x2, 2-10, 3-12, 4-6x2, 4-7, 5-9, 6-8, 7-13, 8-11, 9-12, 10-11, 11-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11468},"legs":[[],[],[]]}},{"id":11469,"L":6,"kind":"4","num":"V6.10153","seq":10153,"edges":[[0,1],[1,2],[1,2],[0,3],[0,3],[4,5],[4,5],[5,7],[4,8],[3,9],[6,9],[2,10],[6,10],[8,11],[10,11],[7,12],[9,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{ade} L^{def} L^{bcg} L^{hmn} L^{hmp} L^{iqr} L^{jps} L^{knt} L^{gqu} L^{frv} L^{tvw} L^{suw}","graph":"13 vertices; edges 1-2, 1-4x2, 2-3x2, 3-11, 4-10, 5-6x2, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-13, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11469},"legs":[[],[],[]]}},{"id":11470,"L":6,"kind":"4","num":"V6.10154","seq":10154,"edges":[[0,3],[0,3],[2,3],[2,4],[2,4],[1,5],[1,5],[5,7],[4,8],[1,9],[8,10],[9,10],[0,11],[6,11],[10,11],[6,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abg} L^{hmn} L^{dep} L^{jqr} L^{kps} L^{int} L^{fuv} L^{tuw} L^{cqw} L^{rsv}","graph":"13 vertices; edges 1-4x2, 1-12, 2-6x2, 2-10, 3-4, 3-5x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11470},"legs":[[],[],[]]}},{"id":11471,"L":6,"kind":"4","num":"V6.10155","seq":10155,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,6],[4,7],[3,8],[2,9],[0,10],[1,10],[8,11],[9,11],[10,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{iqr} L^{kps} L^{jnt} L^{muv} L^{cfw} L^{tuw} L^{rsv}","graph":"13 vertices; edges 1-4x2, 1-11, 2-5x2, 2-11, 3-6x2, 3-10, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11471},"legs":[[],[],[]]}},{"id":11472,"L":6,"kind":"4","num":"V6.10156","seq":10156,"edges":[[1,2],[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,8],[8,9],[4,10],[7,10],[9,10],[3,11],[6,11],[9,11],[0,12],[6,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{efn} L^{ghp} L^{iqr} L^{jst} L^{kpu} L^{uvw} L^{nsv} L^{mqw} L^{crt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3, 2-5x2, 3-6x2, 4-12, 5-11, 6-9, 7-12, 7-13, 8-11, 8-13, 9-10, 10-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11472},"legs":[[],[],[]]}},{"id":11473,"L":6,"kind":"4","num":"V6.10157","seq":10157,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[5,7],[4,8],[2,9],[3,9],[8,10],[9,10],[1,11],[6,11],[10,11],[0,12],[6,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{jrs} L^{kqt} L^{ipu} L^{gnv} L^{uvw} L^{drw} L^{cst}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5x2, 3-10, 4-6x2, 4-10, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11473},"legs":[[],[],[]]}},{"id":11474,"L":6,"kind":"4","num":"V6.10158","seq":10158,"edges":[[0,1],[0,1],[2,3],[2,3],[3,4],[4,5],[4,5],[5,7],[8,9],[2,10],[8,10],[9,10],[1,11],[6,11],[9,11],[0,12],[6,12],[7,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{hmn} L^{mnp} L^{kqr} L^{jps} L^{itu} L^{tvw} L^{guv} L^{dqw} L^{crs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-11, 4-5, 5-6x2, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11474},"legs":[[],[],[]]}},{"id":11475,"L":6,"kind":"4","num":"V6.10159","seq":10159,"edges":[[0,2],[0,2],[2,3],[3,4],[3,4],[1,5],[1,5],[5,6],[4,7],[1,9],[8,10],[9,10],[0,11],[8,11],[9,11],[6,12],[7,12],[10,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{ghm} L^{hmn} L^{dep} L^{ipq} L^{knr} L^{jst} L^{fuv} L^{suw} L^{ctv} L^{qrw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-6x2, 2-10, 3-4, 4-5x2, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-11, 10-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11475},"legs":[[],[],[]]}},{"id":11476,"L":6,"kind":"4","num":"V6.10160","seq":10160,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[4,5],[4,5],[5,7],[4,8],[1,9],[8,10],[9,10],[6,11],[9,11],[10,11],[0,12],[6,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{hmn} L^{hmp} L^{iqr} L^{jps} L^{knt} L^{fuv} L^{tuw} L^{qvw} L^{crs}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-10, 3-4, 5-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11476},"legs":[[],[],[]]}},{"id":11477,"L":6,"kind":"4","num":"V6.10161","seq":10161,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[4,5],[4,5],[5,7],[4,8],[1,9],[8,10],[9,10],[0,11],[6,11],[10,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{hmn} L^{hmp} L^{kqr} L^{jps} L^{int} L^{fuv} L^{tuw} L^{cqw} L^{rsv}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3x2, 2-10, 3-4, 5-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11478},"legs":[[],[],[]]}},{"id":11479,"L":6,"kind":"4","num":"V6.10163","seq":10163,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[0,9],[4,9],[1,10],[7,10],[8,10],[2,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{apw} L^{cuv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11479},"legs":[[],[],[]]}},{"id":11480,"L":6,"kind":"4","num":"V6.10164","seq":10164,"edges":[[1,2],[3,4],[4,5],[4,7],[5,8],[7,8],[6,9],[7,9],[8,9],[2,10],[3,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nuv} L^{puw} L^{rvw} L^{egs} L^{aqt} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-8, 6-9, 6-12, 7-10, 7-11, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11480},"legs":[[],[],[]]}},{"id":11481,"L":6,"kind":"4","num":"V6.10165","seq":10165,"edges":[[4,5],[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[1,9],[6,9],[7,9],[2,10],[3,10],[0,11],[5,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{egu} L^{dtv} L^{fhw} L^{asw} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-10, 3-9, 3-11, 4-9, 4-11, 4-13, 5-6, 5-7, 5-13, 6-7, 6-12, 7-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11481},"legs":[[],[],[]]}},{"id":11482,"L":6,"kind":"4","num":"V6.10166","seq":10166,"edges":[[4,6],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[4,10],[5,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{suv} L^{egw} L^{fhv} L^{cpt} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-8, 6-11, 7-8, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11482},"legs":[[],[],[]]}},{"id":11483,"L":6,"kind":"4","num":"V6.10167","seq":10167,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[2,8],[2,9],[5,9],[8,9],[1,10],[4,10],[6,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{evw} L^{frv} L^{cpt} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-11, 6-8, 6-10, 7-8, 7-11, 7-12, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11483},"legs":[[],[],[]]}},{"id":11484,"L":6,"kind":"4","num":"V6.10168","seq":10168,"edges":[[4,5],[3,6],[4,6],[5,6],[0,7],[2,8],[7,8],[2,9],[8,9],[1,10],[3,10],[7,10],[1,11],[3,11],[9,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{atu} L^{etv} L^{fvw} L^{chu} L^{dmw} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-11, 2-12, 3-9, 3-10, 4-7, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 8-9, 8-11, 9-10, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11484},"legs":[[],[],[]]}},{"id":11485,"L":6,"kind":"4","num":"V6.10169","seq":10169,"edges":[[0,1],[0,1],[2,6],[3,7],[5,7],[6,7],[4,8],[4,9],[5,9],[8,9],[3,10],[5,10],[1,11],[8,11],[10,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{est} L^{gps} L^{muv} L^{nqu} L^{hrw} L^{dvw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-8, 6-10, 6-11, 7-8, 7-13, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11485},"legs":[[],[],[]]}},{"id":11486,"L":6,"kind":"4","num":"V6.10170","seq":10170,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[6,11],[0,12],[7,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{enr} L^{fhv} L^{dtw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-10, 7-8, 7-12, 8-13, 9-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11486},"legs":[[],[],[]]}},{"id":11487,"L":6,"kind":"4","num":"V6.10171","seq":10171,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[7,9],[2,10],[3,10],[5,10],[1,11],[9,11],[0,12],[8,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mps} L^{nst} L^{gqu} L^{etv} L^{fhr} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-9, 6-11, 7-8, 8-10, 9-13, 10-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11488},"legs":[[],[],[]]}},{"id":11489,"L":6,"kind":"4","num":"V6.10173","seq":10173,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[8,9],[2,10],[3,10],[5,10],[1,11],[9,11],[0,12],[7,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{mps} L^{nst} L^{gqu} L^{euv} L^{fhr} L^{dvw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-9, 6-11, 7-8, 8-13, 9-10, 10-12, 12-13; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11492},"legs":[[],[],[]]}},{"id":11493,"L":6,"kind":"4","num":"V6.10177","seq":10177,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[4,7],[6,7],[5,8],[4,9],[8,9],[2,10],[5,10],[7,10],[3,11],[9,11],[1,12],[8,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jcr} L^{mrs} L^{ptu} L^{ntv} L^{gqs} L^{hvw} L^{fuw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-8, 5-10, 6-9, 6-11, 7-8, 8-11, 9-10, 9-13, 10-12, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11495},"legs":[[],[],[]]}},{"id":11496,"L":6,"kind":"4","num":"V6.10180","seq":10180,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[5,7],[4,8],[5,9],[8,9],[2,10],[6,10],[8,10],[3,11],[7,11],[9,11],[1,12],[4,12],[7,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{jpq} L^{icr} L^{pst} L^{muv} L^{quw} L^{grv} L^{hsw} L^{dnt}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-9, 5-13, 6-8, 6-10, 7-11, 8-12, 8-13, 9-10, 9-11, 10-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11517},"legs":[[],[],[]]}},{"id":11518,"L":6,"kind":"4","num":"V6.10202","seq":10202,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[4,11],[1,12],[9,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{rst} L^{qsu} L^{auv} L^{btw} L^{ehn} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-12, 6-7, 6-9, 7-8, 8-9, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11519},"legs":[[],[],[]]}},{"id":11520,"L":6,"kind":"4","num":"V6.10204","seq":10204,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[5,6],[4,7],[3,8],[1,9],[2,10],[9,10],[8,11],[9,11],[10,11],[0,12],[6,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{iqr} L^{jps} L^{knt} L^{duv} L^{guw} L^{tvw} L^{crs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-10, 3-5x2, 3-11, 4-6x2, 4-9, 5-8, 6-7, 7-13, 8-13, 9-12, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11520},"legs":[[],[],[]]}},{"id":11521,"L":6,"kind":"4","num":"V6.10205","seq":10205,"edges":[[0,2],[0,2],[1,2],[3,4],[3,4],[1,5],[1,5],[5,8],[8,9],[4,10],[7,10],[9,10],[3,11],[6,11],[9,11],[0,12],[6,12],[7,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abd} L^{ghm} L^{ghn} L^{efp} L^{jqr} L^{kst} L^{ipu} L^{uvw} L^{nsv} L^{mqw} L^{crt}","graph":"13 vertices; edges 1-3x2, 1-13, 2-3, 2-6x2, 4-5x2, 4-12, 5-11, 6-9, 7-12, 7-13, 8-11, 8-13, 9-10, 10-11, 10-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11521},"legs":[[],[],[]]}},{"id":11522,"L":6,"kind":"4","num":"V6.10206","seq":10206,"edges":[[0,3],[0,3],[2,3],[2,4],[2,4],[1,5],[1,5],[5,7],[4,8],[1,9],[8,10],[9,10],[6,11],[9,11],[10,11],[0,12],[6,12],[7,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abg} L^{hmn} L^{dep} L^{kqr} L^{ips} L^{jnt} L^{fuv} L^{tuw} L^{qvw} L^{crs}","graph":"13 vertices; edges 1-4x2, 1-13, 2-6x2, 2-10, 3-4, 3-5x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 11-12; legs 7:1, 8:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11533},"legs":[[],[],[]]}},{"id":11534,"L":6,"kind":"4","num":"V6.10218","seq":10218,"edges":[[0,1],[0,1],[6,7],[5,8],[6,8],[7,8],[4,9],[5,9],[6,9],[2,10],[4,10],[5,10],[1,11],[3,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{svw} L^{ptv} L^{mqu} L^{enr} L^{dgw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-10, 5-11, 6-9, 6-10, 6-11, 7-8, 7-9, 7-10, 8-9, 8-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11535},"legs":[[],[],[]]}},{"id":11536,"L":6,"kind":"4","num":"V6.10220","seq":10220,"edges":[[0,1],[0,1],[5,6],[6,7],[5,8],[6,8],[3,9],[4,9],[8,9],[2,10],[4,10],[7,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{qtw} L^{gmw} L^{enu} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-10, 5-11, 6-7, 6-9, 6-12, 7-8, 7-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11554},"legs":[[],[],[]]}},{"id":11555,"L":6,"kind":"4","num":"V6.10239","seq":10239,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[7,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{enw} L^{fhw} L^{drt} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-8, 7-12, 8-13, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11555},"legs":[[],[],[]]}},{"id":11556,"L":6,"kind":"4","num":"V6.10240","seq":10240,"edges":[[0,1],[0,1],[1,4],[2,6],[4,8],[5,8],[7,8],[2,9],[6,9],[7,9],[3,10],[5,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{ers} L^{tuv} L^{mnt} L^{fru} L^{gpw} L^{hvw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-9, 6-9, 6-11, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11557},"legs":[[],[],[]]}},{"id":11558,"L":6,"kind":"4","num":"V6.10242","seq":10242,"edges":[[0,1],[0,1],[2,5],[2,6],[5,6],[4,7],[6,7],[3,8],[5,8],[4,9],[7,9],[3,10],[8,10],[1,11],[10,11],[0,12],[9,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{epq} L^{fpr} L^{mrs} L^{gqt} L^{nsu} L^{htv} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-6, 3-7, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 7-8, 8-10, 9-11, 10-13, 11-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11558},"legs":[[],[],[]]}},{"id":11559,"L":6,"kind":"4","num":"V6.10243","seq":10243,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[1,10],[9,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{emu} L^{fpv} L^{cvw} L^{atw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-10, 6-7, 6-8, 7-8, 7-12, 9-13, 10-11, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11562},"legs":[[],[],[]]}},{"id":11563,"L":6,"kind":"4","num":"V6.10247","seq":10247,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[0,11],[4,11],[5,11],[2,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{egw} L^{dhw} L^{bqs} L^{fmt}","graph":"13 vertices; edges 1-8, 1-12, 2-9, 2-11, 3-10, 3-13, 4-10, 4-11, 4-13, 5-7, 5-9, 5-12, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11574},"legs":[[],[],[]]}},{"id":11575,"L":6,"kind":"4","num":"V6.10259","seq":10259,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,9],[7,9],[5,10],[8,10],[9,10],[6,11],[7,11],[8,11],[3,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fhp} L^{qrs} L^{tuv} L^{mqw} L^{ntw} L^{pru} L^{gsv}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-10, 6-11, 7-12, 8-10, 8-12, 8-13, 9-11, 9-12, 9-13, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11576},"legs":[[],[],[]]}},{"id":11577,"L":6,"kind":"4","num":"V6.10261","seq":10261,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[6,8],[7,8],[7,9],[5,10],[9,10],[8,11],[9,11],[10,11],[3,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kdg} L^{jch} L^{emn} L^{fhp} L^{qrs} L^{pqt} L^{ruv} L^{muw} L^{tvw} L^{gns}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-11, 6-13, 7-9, 8-9, 8-10, 8-13, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11577},"legs":[[],[],[]]}},{"id":11578,"L":6,"kind":"4","num":"V6.10262","seq":10262,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,8],[7,8],[7,9],[6,10],[9,10],[8,11],[9,11],[10,11],[3,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fhp} L^{qrs} L^{mqt} L^{ruv} L^{puw} L^{tvw} L^{gns}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-9, 6-13, 7-11, 8-9, 8-10, 8-13, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11578},"legs":[[],[],[]]}},{"id":11579,"L":6,"kind":"4","num":"V6.10263","seq":10263,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,6],[7,8],[6,9],[8,9],[5,10],[7,10],[9,10],[4,11],[8,11],[3,12],[7,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fmp} L^{qrs} L^{qtu} L^{ptv} L^{nrv} L^{huw} L^{gsw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-7, 6-11, 7-10, 8-9, 8-11, 8-13, 9-10, 9-12, 10-11, 12-13; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11592},"legs":[[],[],[]]}},{"id":11593,"L":6,"kind":"4","num":"V6.10277","seq":10277,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[0,6],[6,7],[5,8],[7,8],[8,9],[2,10],[7,10],[9,10],[3,11],[9,11],[1,12],[4,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{imp} L^{jcq} L^{qrs} L^{prt} L^{tuv} L^{gsu} L^{hvw} L^{dnw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-6, 5-13, 6-9, 7-8, 8-9, 8-11, 9-10, 10-11, 10-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11593},"legs":[[],[],[]]}},{"id":11594,"L":6,"kind":"4","num":"V6.10278","seq":10278,"edges":[[0,2],[0,2],[1,3],[1,3],[1,4],[2,5],[3,6],[5,8],[7,8],[7,9],[6,10],[9,10],[8,11],[9,11],[10,11],[0,12],[4,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jfm} L^{ign} L^{khp} L^{qrs} L^{nqt} L^{ruv} L^{puw} L^{tvw} L^{cms}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-5, 3-6, 4-7, 5-13, 6-9, 7-11, 8-9, 8-10, 8-13, 9-12, 10-11, 10-12, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11596},"legs":[[],[],[]]}},{"id":11597,"L":6,"kind":"4","num":"V6.10281","seq":10281,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[2,6],[4,7],[4,8],[7,9],[8,9],[5,10],[6,10],[7,10],[1,11],[8,11],[0,12],[9,12],[11,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ihp} L^{kgq} L^{mrs} L^{ntu} L^{rtv} L^{pqs} L^{fuw} L^{cvw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-11, 7-11, 8-10, 8-11, 9-10, 9-12, 10-13, 12-13; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11611},"legs":[[],[],[]]}},{"id":11612,"L":6,"kind":"4","num":"V6.10296","seq":10296,"edges":[[1,2],[4,5],[4,6],[5,6],[3,7],[5,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[2,11],[3,11],[10,11],[1,12],[9,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{nqs} L^{frs} L^{gpt} L^{atu} L^{bvw} L^{ehv} L^{duw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-12, 5-6, 5-7, 5-9, 6-7, 6-8, 7-8, 9-10, 10-13, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11612},"legs":[[],[],[]]}},{"id":11613,"L":6,"kind":"4","num":"V6.10297","seq":10297,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[6,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{gqu} L^{hrs} L^{env} L^{dtw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-9, 6-10, 7-10, 7-12, 8-9, 8-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11613},"legs":[[],[],[]]}},{"id":11614,"L":6,"kind":"4","num":"V6.10298","seq":10298,"edges":[[0,1],[0,1],[4,7],[6,7],[2,8],[5,8],[6,8],[3,9],[5,9],[3,10],[4,10],[7,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{ept} L^{gqw} L^{hnv} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11614},"legs":[[],[],[]]}},{"id":11615,"L":6,"kind":"4","num":"V6.10299","seq":10299,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[6,7],[3,8],[2,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mps} L^{nst} L^{guv} L^{euw} L^{fhq} L^{drw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-11, 6-12, 7-8, 8-13, 9-10, 9-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11616},"legs":[[],[],[]]}},{"id":11617,"L":6,"kind":"4","num":"V6.10301","seq":10301,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[7,8],[1,9],[5,9],[2,10],[9,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahu} L^{crv} L^{evw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-10, 7-8, 7-12, 8-9, 10-11, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11626},"legs":[[],[],[]]}},{"id":11627,"L":6,"kind":"4","num":"V6.10311","seq":10311,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[7,9],[8,9],[5,10],[6,10],[7,10],[4,11],[8,11],[9,11],[3,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kdg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{suw} L^{mpt} L^{hvw} L^{gnq}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11627},"legs":[[],[],[]]}},{"id":11628,"L":6,"kind":"4","num":"V6.10312","seq":10312,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[5,9],[6,9],[5,10],[6,10],[8,10],[4,11],[7,11],[8,11],[3,12],[7,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{mpw} L^{nqu} L^{hsv} L^{gtw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-10, 6-11, 7-10, 7-11, 8-9, 8-12, 8-13, 9-11, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11628},"legs":[[],[],[]]}},{"id":11629,"L":6,"kind":"4","num":"V6.10313","seq":10313,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,9],[6,9],[7,9],[5,10],[6,10],[8,10],[4,11],[7,11],[8,11],[3,12],[7,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{uvw} L^{mpr} L^{nqu} L^{hsv} L^{gtw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-10, 6-11, 7-10, 7-11, 8-10, 8-12, 8-13, 9-11, 9-12, 9-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11630},"legs":[[],[],[]]}},{"id":11631,"L":6,"kind":"4","num":"V6.10315","seq":10315,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[4,8],[2,9],[5,9],[8,9],[3,10],[5,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gst} L^{mpu} L^{nvw} L^{eqv} L^{hrw} L^{dsu} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-8, 6-10, 6-11, 7-12, 7-13, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11631},"legs":[[],[],[]]}},{"id":11632,"L":6,"kind":"4","num":"V6.10316","seq":10316,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,7],[5,8],[6,9],[7,9],[6,10],[8,10],[4,11],[9,11],[10,11],[3,12],[7,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fpq} L^{mrs} L^{ntu} L^{prv} L^{qtw} L^{hvw} L^{gsu}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-8, 6-9, 7-10, 7-11, 8-10, 8-13, 9-11, 9-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11632},"legs":[[],[],[]]}},{"id":11633,"L":6,"kind":"4","num":"V6.10317","seq":10317,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[6,9],[7,9],[8,9],[5,10],[6,10],[4,11],[8,11],[10,11],[3,12],[5,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jdg} L^{ich} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{psu} L^{mqw} L^{hvw} L^{gnt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-10, 7-11, 8-9, 8-10, 8-13, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11633},"legs":[[],[],[]]}},{"id":11634,"L":6,"kind":"4","num":"V6.10318","seq":10318,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,9],[8,9],[5,10],[6,10],[7,10],[7,11],[8,11],[9,11],[3,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jdg} L^{ich} L^{emn} L^{fhp} L^{qrs} L^{tuv} L^{mtw} L^{npq} L^{ruw} L^{gsv}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-10, 6-11, 7-11, 8-11, 8-12, 8-13, 9-10, 9-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11634},"legs":[[],[],[]]}},{"id":11635,"L":6,"kind":"4","num":"V6.10319","seq":10319,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[6,9],[8,9],[5,10],[6,10],[7,10],[4,11],[8,11],[9,11],[3,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{puw} L^{mqs} L^{hvw} L^{gnt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-10, 7-11, 8-9, 8-11, 8-13, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11635},"legs":[[],[],[]]}},{"id":11636,"L":6,"kind":"4","num":"V6.10320","seq":10320,"edges":[[0,1],[0,1],[3,4],[5,6],[4,8],[5,8],[2,9],[7,9],[8,9],[2,10],[6,10],[7,10],[1,11],[6,11],[7,11],[0,12],[3,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{mpw} L^{etw} L^{fru} L^{dsv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-9, 6-13, 7-11, 7-12, 8-10, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11636},"legs":[[],[],[]]}},{"id":11637,"L":6,"kind":"4","num":"V6.10321","seq":10321,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[4,8],[7,8],[4,9],[8,9],[3,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{eps} L^{gtu} L^{mtv} L^{nvw} L^{hqw} L^{dsu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-11, 6-13, 7-12, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11637},"legs":[[],[],[]]}},{"id":11638,"L":6,"kind":"4","num":"V6.10322","seq":10322,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[6,8],[7,8],[6,9],[7,9],[5,10],[8,10],[4,11],[9,11],[10,11],[3,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{pru} L^{qsv} L^{muw} L^{hvw} L^{gnt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-9, 7-10, 8-9, 8-10, 8-13, 9-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11638},"legs":[[],[],[]]}},{"id":11639,"L":6,"kind":"4","num":"V6.10323","seq":10323,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[7,8],[4,9],[5,9],[8,9],[4,10],[5,10],[6,10],[2,11],[7,11],[8,11],[0,12],[1,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{kpq} L^{ihr} L^{stu} L^{svw} L^{mpv} L^{nqr} L^{gtw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-10, 5-11, 6-10, 6-11, 7-11, 8-9, 8-12, 8-13, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11639},"legs":[[],[],[]]}},{"id":11640,"L":6,"kind":"4","num":"V6.10324","seq":10324,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[7,8],[5,9],[6,9],[8,9],[4,10],[6,10],[7,10],[1,11],[7,11],[8,11],[0,12],[4,12],[5,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{knp} L^{jqr} L^{stu} L^{svw} L^{nqv} L^{hrt} L^{fuw} L^{cmp}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-10, 6-13, 7-10, 7-11, 8-9, 8-11, 8-12, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11640},"legs":[[],[],[]]}},{"id":11641,"L":6,"kind":"4","num":"V6.10325","seq":10325,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[7,8],[5,9],[6,9],[8,9],[4,10],[5,10],[6,10],[1,11],[7,11],[8,11],[0,12],[4,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{inp} L^{kqr} L^{stu} L^{svw} L^{nqv} L^{hpr} L^{ftw} L^{cmu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-10, 6-11, 7-10, 7-11, 8-9, 8-12, 8-13, 9-10, 9-12; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11642},"legs":[[],[],[]]}},{"id":11643,"L":6,"kind":"4","num":"V6.10327","seq":10327,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,7],[3,8],[4,8],[0,9],[1,10],[7,10],[6,11],[9,11],[10,11],[2,12],[6,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{irs} L^{kqt} L^{jnp} L^{cuv} L^{ftw} L^{ruw} L^{msv}","graph":"13 vertices; edges 1-4x2, 1-10, 2-5x2, 2-11, 3-6x2, 3-13, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11643},"legs":[[],[],[]]}},{"id":11644,"L":6,"kind":"4","num":"V6.10328","seq":10328,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[5,7],[4,8],[6,9],[2,10],[3,10],[6,10],[1,11],[8,11],[9,11],[0,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{irs} L^{jqt} L^{kpu} L^{rvw} L^{gns} L^{fuv} L^{ctw}","graph":"13 vertices; edges 1-5x2, 1-13, 2-3x2, 2-12, 3-11, 4-6x2, 4-11, 5-9, 6-8, 7-10, 7-11, 8-13, 9-12, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11644},"legs":[[],[],[]]}},{"id":11645,"L":6,"kind":"4","num":"V6.10329","seq":10329,"edges":[[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[5,7],[3,8],[4,8],[0,9],[1,10],[7,10],[6,11],[9,11],[10,11],[2,12],[6,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{dep} L^{abq} L^{irs} L^{jqt} L^{knp} L^{cuv} L^{ftw} L^{ruw} L^{msv}","graph":"13 vertices; edges 1-6x2, 1-10, 2-5x2, 2-11, 3-4x2, 3-13, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11647},"legs":[[],[],[]]}},{"id":11648,"L":6,"kind":"4","num":"V6.10332","seq":10332,"edges":[[3,4],[3,5],[4,6],[3,7],[6,7],[4,8],[5,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[0,12],[1,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{msu} L^{pqv} L^{euv} L^{crt} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-9, 6-11, 7-8, 7-11, 8-10, 9-10, 12-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11649},"legs":[[],[],[]]}},{"id":11650,"L":6,"kind":"4","num":"V6.10334","seq":10334,"edges":[[0,1],[0,1],[2,6],[5,6],[4,7],[3,8],[4,9],[5,9],[8,9],[3,10],[5,10],[7,10],[1,11],[7,11],[8,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{eps} L^{mtu} L^{gvw} L^{nqv} L^{hrt} L^{duw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-9, 4-11, 5-8, 5-10, 6-7, 6-10, 6-11, 7-13, 8-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11669},"legs":[[],[],[]]}},{"id":11670,"L":6,"kind":"4","num":"V6.10354","seq":10354,"edges":[[0,1],[0,1],[2,7],[2,8],[5,8],[6,8],[4,9],[5,9],[6,9],[3,10],[5,10],[6,10],[1,11],[4,11],[7,11],[0,12],[3,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{evw} L^{fps} L^{mqt} L^{gru} L^{dnv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-11, 4-13, 5-10, 5-12, 6-9, 6-10, 6-11, 7-9, 7-10, 7-11, 8-12, 8-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11670},"legs":[[],[],[]]}},{"id":11671,"L":6,"kind":"4","num":"V6.10355","seq":10355,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,8],[7,8],[6,9],[7,9],[6,10],[7,10],[4,11],[9,11],[10,11],[3,12],[5,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{mru} L^{psv} L^{qtw} L^{hvw} L^{gnu}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-9, 6-13, 7-10, 7-11, 8-9, 8-10, 8-11, 9-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11671},"legs":[[],[],[]]}},{"id":11672,"L":6,"kind":"4","num":"V6.10356","seq":10356,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,7],[5,9],[6,10],[8,10],[9,10],[7,11],[8,11],[9,11],[3,12],[7,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kdg} L^{jch} L^{emn} L^{fhp} L^{mqr} L^{stu} L^{nvw} L^{psv} L^{qtw} L^{gru}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-8, 6-10, 7-11, 8-12, 8-13, 9-11, 9-12, 9-13, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11687},"legs":[[],[],[]]}},{"id":11688,"L":6,"kind":"4","num":"V6.10372","seq":10372,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[6,9],[7,9],[8,9],[5,10],[7,10],[8,10],[4,11],[6,11],[8,11],[3,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{uvw} L^{pru} L^{msv} L^{hqw} L^{gnt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-10, 7-12, 8-10, 8-11, 8-13, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11688},"legs":[[],[],[]]}},{"id":11689,"L":6,"kind":"4","num":"V6.10373","seq":10373,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,7],[5,9],[8,9],[7,10],[9,10],[6,11],[8,11],[10,11],[3,12],[7,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fhp} L^{mqr} L^{stu} L^{nsv} L^{qvw} L^{ptw} L^{gru}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-8, 6-10, 7-12, 8-11, 8-13, 9-10, 9-12, 9-13, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11707},"legs":[[],[],[]]}},{"id":11708,"L":6,"kind":"4","num":"V6.10392","seq":10392,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[5,9],[6,9],[8,9],[5,10],[6,10],[7,10],[4,11],[8,11],[3,12],[7,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{mpu} L^{nqs} L^{hvw} L^{gtw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-10, 6-11, 7-10, 7-11, 8-9, 8-11, 8-13, 9-10, 9-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11708},"legs":[[],[],[]]}},{"id":11709,"L":6,"kind":"4","num":"V6.10393","seq":10393,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[6,8],[7,8],[6,9],[7,9],[5,10],[8,10],[9,10],[4,11],[7,11],[3,12],[5,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{pru} L^{qsv} L^{muv} L^{htw} L^{gnw}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-9, 7-10, 8-9, 8-10, 8-12, 9-11, 10-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11709},"legs":[[],[],[]]}},{"id":11710,"L":6,"kind":"4","num":"V6.10394","seq":10394,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,9],[7,9],[8,9],[6,10],[7,10],[8,10],[4,11],[7,11],[8,11],[3,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{uvw} L^{mru} L^{psv} L^{htw} L^{gnq}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-10, 6-13, 7-11, 7-13, 8-10, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11710},"legs":[[],[],[]]}},{"id":11711,"L":6,"kind":"4","num":"V6.10395","seq":10395,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[7,8],[7,9],[5,10],[8,10],[9,10],[6,11],[8,11],[9,11],[3,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fhp} L^{qrs} L^{qtu} L^{rvw} L^{mtv} L^{puw} L^{gns}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-11, 6-13, 7-12, 8-9, 8-10, 8-13, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11711},"legs":[[],[],[]]}},{"id":11712,"L":6,"kind":"4","num":"V6.10396","seq":10396,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[7,8],[7,9],[5,10],[8,10],[9,10],[5,11],[8,11],[9,11],[3,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jdg} L^{kch} L^{emn} L^{fhp} L^{qrs} L^{qtu} L^{rvw} L^{mtv} L^{nuw} L^{gps}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-11, 6-12, 7-13, 8-9, 8-10, 8-13, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11712},"legs":[[],[],[]]}},{"id":11713,"L":6,"kind":"4","num":"V6.10397","seq":10397,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[6,8],[7,9],[5,10],[9,10],[1,11],[7,11],[10,11],[0,12],[8,12],[9,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ihp} L^{jgq} L^{mrs} L^{nqt} L^{ruv} L^{puw} L^{fsw} L^{ctv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-11, 7-9, 8-10, 8-12, 9-13, 10-11, 10-13, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11713},"legs":[[],[],[]]}},{"id":11714,"L":6,"kind":"4","num":"V6.10398","seq":10398,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[6,9],[8,9],[5,10],[7,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jhp} L^{kgq} L^{mrs} L^{ntu} L^{qtv} L^{prw} L^{fuw} L^{csv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12, 10-13, 11-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11745},"legs":[[],[],[]]}},{"id":11746,"L":6,"kind":"4","num":"V6.10430","seq":10430,"edges":[[0,2],[1,2],[3,4],[5,6],[3,7],[4,7],[5,8],[6,8],[3,9],[4,9],[5,10],[6,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{ehm} L^{npq} L^{nrs} L^{fht} L^{pru} L^{gmv} L^{qsw} L^{dvw} L^{btu}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-8, 4-10, 5-8, 5-10, 6-7, 6-9, 6-11, 7-9, 7-11, 8-13, 9-13, 10-12, 11-12; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11748},"legs":[[],[],[]]}},{"id":11749,"L":6,"kind":"4","num":"V6.10433","seq":10433,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[7,8],[7,9],[6,10],[8,10],[9,10],[1,11],[9,11],[0,12],[5,12],[11,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{ihp} L^{jgq} L^{mrs} L^{nrt} L^{suv} L^{qtu} L^{dvw} L^{cpw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-13, 7-11, 8-9, 8-10, 9-11, 10-11, 10-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11749},"legs":[[],[],[]]}},{"id":11750,"L":6,"kind":"4","num":"V6.10434","seq":10434,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[5,7],[4,8],[6,9],[5,10],[7,10],[9,10],[4,11],[8,11],[9,11],[0,12],[7,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{ifq} L^{nrs} L^{htu} L^{qvw} L^{prv} L^{mtw} L^{csu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-9, 5-12, 6-8, 6-11, 7-10, 8-11, 8-13, 9-12, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11750},"legs":[[],[],[]]}},{"id":11751,"L":6,"kind":"4","num":"V6.10435","seq":10435,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[7,8],[6,9],[5,10],[8,10],[9,10],[1,11],[7,11],[0,12],[9,12],[11,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{jhp} L^{igq} L^{mrs} L^{nrt} L^{quv} L^{ptu} L^{fsw} L^{cvw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-11, 7-10, 8-9, 8-12, 9-11, 10-11, 10-13, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11752},"legs":[[],[],[]]}},{"id":11753,"L":6,"kind":"4","num":"V6.10437","seq":10437,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[7,8],[2,9],[4,9],[3,10],[4,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{gqu} L^{emw} L^{hnw} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9, 8-12, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11764},"legs":[[],[],[]]}},{"id":11765,"L":6,"kind":"4","num":"V6.10449","seq":10449,"edges":[[0,2],[0,2],[1,3],[1,3],[3,5],[2,6],[4,7],[6,9],[7,9],[8,9],[5,10],[7,10],[8,10],[1,11],[4,11],[0,12],[8,12],[11,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ihp} L^{kgq} L^{mrs} L^{tuv} L^{qrt} L^{psu} L^{fnw} L^{cvw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-12, 3-7, 4-6, 5-8, 5-12, 6-11, 7-10, 8-10, 8-11, 9-10, 9-11, 9-13, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11766},"legs":[[],[],[]]}},{"id":11767,"L":6,"kind":"4","num":"V6.10451","seq":10451,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[7,9],[8,9],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[5,12],[10,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jhp} L^{kgq} L^{mrs} L^{ntu} L^{rtv} L^{qvw} L^{dsu} L^{cpw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-13, 7-11, 8-10, 8-12, 9-10, 9-12, 10-11, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11767},"legs":[[],[],[]]}},{"id":11768,"L":6,"kind":"4","num":"V6.10452","seq":10452,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[5,7],[5,8],[7,9],[8,9],[4,10],[6,10],[4,11],[9,11],[10,11],[0,12],[7,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{ifq} L^{nrs} L^{ptu} L^{rtv} L^{hqw} L^{mvw} L^{csu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-11, 5-12, 6-8, 6-9, 7-11, 8-10, 8-13, 9-10, 9-13, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11768},"legs":[[],[],[]]}},{"id":11769,"L":6,"kind":"4","num":"V6.10453","seq":10453,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[6,8],[7,8],[2,9],[8,9],[3,10],[5,10],[9,10],[1,11],[4,11],[7,11],[0,12],[4,12],[5,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{krs} L^{rtu} L^{stv} L^{gvw} L^{hpw} L^{fmu} L^{cnq}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-12, 3-10, 4-11, 5-12, 5-13, 6-11, 6-13, 7-8, 7-9, 8-9, 8-12, 9-10, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11769},"legs":[[],[],[]]}},{"id":11770,"L":6,"kind":"4","num":"V6.10454","seq":10454,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[6,8],[1,9],[3,9],[8,9],[0,10],[3,10],[7,10],[2,11],[3,11],[7,11],[0,12],[4,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{ctw} L^{dgw} L^{ahu} L^{fmv} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11783},"legs":[[],[],[]]}},{"id":11784,"L":6,"kind":"4","num":"V6.10468","seq":10468,"edges":[[1,2],[3,4],[3,5],[4,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{rtu} L^{ptv} L^{avw} L^{buw} L^{ens} L^{dhq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-9, 6-13, 7-8, 7-12, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11784},"legs":[[],[],[]]}},{"id":11785,"L":6,"kind":"4","num":"V6.10469","seq":10469,"edges":[[1,2],[3,5],[4,5],[4,6],[5,6],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{nqr} L^{stu} L^{rsv} L^{avw} L^{btw} L^{egp} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-7, 5-12, 6-7, 7-9, 8-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11785},"legs":[[],[],[]]}},{"id":11786,"L":6,"kind":"4","num":"V6.10470","seq":10470,"edges":[[1,2],[3,4],[3,5],[4,7],[6,7],[5,8],[5,9],[6,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mru} L^{pvw} L^{qsv} L^{atw} L^{enu} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-12, 6-9, 6-10, 7-8, 7-10, 7-11, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11786},"legs":[[],[],[]]}},{"id":11787,"L":6,"kind":"4","num":"V6.10471","seq":10471,"edges":[[0,2],[1,2],[3,5],[4,6],[3,7],[5,7],[3,8],[4,8],[5,9],[6,9],[4,10],[6,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{hmn} L^{epq} L^{hrs} L^{fpt} L^{gmu} L^{qrv} L^{nsw} L^{dvw} L^{btu}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-6, 4-8, 4-9, 5-7, 5-9, 5-11, 6-8, 6-10, 7-10, 7-11, 8-13, 9-13, 10-12, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11790},"legs":[[],[],[]]}},{"id":11791,"L":6,"kind":"4","num":"V6.10475","seq":10475,"edges":[[0,1],[0,1],[2,4],[3,4],[5,7],[6,7],[5,8],[6,8],[3,9],[8,9],[2,10],[7,10],[9,10],[0,11],[6,11],[1,12],[5,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jeg} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{huv} L^{ftv} L^{csw} L^{dpw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-5, 3-11, 4-5, 4-10, 6-8, 6-9, 6-13, 7-8, 7-9, 7-12, 8-11, 9-10, 10-11, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11801},"legs":[[],[],[]]}},{"id":11802,"L":6,"kind":"4","num":"V6.10486","seq":10486,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[4,9],[6,9],[7,9],[3,10],[5,10],[6,10],[1,11],[8,11],[0,12],[7,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{fpv} L^{mrt} L^{hqs} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-10, 7-11, 8-10, 8-13, 9-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11802},"legs":[[],[],[]]}},{"id":11803,"L":6,"kind":"4","num":"V6.10487","seq":10487,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[3,9],[5,9],[8,9],[3,10],[4,10],[7,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{esu} L^{mvw} L^{gqv} L^{hnu} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11803},"legs":[[],[],[]]}},{"id":11804,"L":6,"kind":"4","num":"V6.10488","seq":10488,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[5,8],[7,8],[7,9],[3,10],[6,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{gnp} L^{eqr} L^{mst} L^{nsu} L^{tvw} L^{hqv} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-9, 6-13, 7-11, 7-13, 8-9, 8-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11804},"legs":[[],[],[]]}},{"id":11805,"L":6,"kind":"4","num":"V6.10489","seq":10489,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[7,8],[5,9],[8,9],[3,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{gnp} L^{eqr} L^{mst} L^{suv} L^{nuw} L^{hqt} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-10, 6-13, 7-11, 7-13, 8-9, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11805},"legs":[[],[],[]]}},{"id":11806,"L":6,"kind":"4","num":"V6.10490","seq":10490,"edges":[[0,1],[0,1],[2,7],[6,7],[3,8],[6,8],[3,9],[5,9],[7,9],[4,10],[5,10],[6,10],[1,11],[4,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1178*n**14 - 1528*n**13 + 840*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{esv} L^{gtw} L^{hpv} L^{mqu} L^{dnw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-9, 4-10, 5-11, 5-12, 6-10, 6-11, 6-13, 7-8, 7-9, 7-11, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11806},"legs":[[],[],[]]}},{"id":11807,"L":6,"kind":"4","num":"V6.10491","seq":10491,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[5,8],[7,8],[3,9],[7,9],[8,9],[3,10],[4,10],[2,11],[5,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{ers} L^{rtu} L^{ntv} L^{guv} L^{hmw} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-11, 6-9, 6-12, 6-13, 7-8, 7-13, 8-9, 8-10, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11807},"legs":[[],[],[]]}},{"id":11808,"L":6,"kind":"4","num":"V6.10492","seq":10492,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[4,8],[5,8],[3,9],[5,9],[8,9],[2,10],[7,10],[1,11],[6,11],[10,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gst} L^{mpu} L^{nqv} L^{hrv} L^{euw} L^{dsw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-10, 5-8, 5-9, 6-8, 6-9, 6-10, 7-12, 7-13, 8-11, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11808},"legs":[[],[],[]]}},{"id":11809,"L":6,"kind":"4","num":"V6.10493","seq":10493,"edges":[[0,1],[0,1],[2,6],[3,7],[6,7],[3,8],[7,8],[4,9],[8,9],[4,10],[5,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{est} L^{gsu} L^{huv} L^{mvw} L^{npw} L^{dqt} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-9, 5-10, 5-11, 6-11, 6-12, 6-13, 7-8, 7-12, 8-9, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11809},"legs":[[],[],[]]}},{"id":11810,"L":6,"kind":"4","num":"V6.10494","seq":10494,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[3,9],[6,9],[3,10],[5,10],[7,10],[1,11],[4,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1177*n**14 - 1523*n**13 + 834*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{gtw} L^{hqv} L^{dnw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-12, 6-7, 6-11, 6-13, 7-9, 7-10, 8-9, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11810},"legs":[[],[],[]]}},{"id":11811,"L":6,"kind":"4","num":"V6.10495","seq":10495,"edges":[[0,1],[0,1],[3,6],[5,6],[4,7],[4,8],[7,8],[2,9],[5,9],[8,9],[3,10],[7,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{gps} L^{mtu} L^{ntv} L^{eqv} L^{huw} L^{drw} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-7, 4-11, 5-8, 5-9, 6-7, 6-10, 6-12, 7-13, 8-9, 8-11, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11811},"legs":[[],[],[]]}},{"id":11812,"L":6,"kind":"4","num":"V6.10496","seq":10496,"edges":[[0,2],[0,2],[1,3],[1,3],[3,6],[4,7],[5,7],[7,8],[8,9],[6,10],[8,10],[9,10],[2,11],[5,11],[9,11],[0,12],[1,12],[4,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{jpq} L^{ihr} L^{mps} L^{stu} L^{tvw} L^{ruv} L^{gqw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-7, 5-8, 5-13, 6-8, 6-12, 7-11, 8-9, 9-10, 9-11, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11812},"legs":[[],[],[]]}},{"id":11813,"L":6,"kind":"4","num":"V6.10497","seq":10497,"edges":[[1,2],[1,2],[0,3],[0,3],[5,7],[6,7],[4,8],[5,8],[6,8],[1,9],[3,10],[9,10],[2,11],[7,11],[10,11],[0,12],[4,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{krs} L^{prt} L^{mqs} L^{fuv} L^{huw} L^{gtw} L^{cnv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-10, 3-12, 4-11, 5-9, 5-13, 6-8, 6-9, 7-8, 7-9, 8-12, 10-11, 10-13, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11813},"legs":[[],[],[]]}},{"id":11814,"L":6,"kind":"4","num":"V6.10498","seq":10498,"edges":[[1,2],[1,2],[0,3],[0,3],[4,8],[5,8],[6,8],[4,9],[5,9],[3,10],[7,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{kpq} L^{irs} L^{tuv} L^{mpr} L^{nqw} L^{htw} L^{gsu} L^{cfv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-9, 5-10, 6-9, 6-10, 7-9, 7-12, 8-11, 8-12, 8-13, 10-11; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11818},"legs":[[],[],[]]}},{"id":11819,"L":6,"kind":"4","num":"V6.10503","seq":10503,"edges":[[0,1],[0,1],[4,6],[4,7],[5,7],[6,7],[3,8],[5,8],[2,9],[8,9],[2,10],[3,10],[6,10],[1,11],[9,11],[0,12],[5,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{mst} L^{nps} L^{gqu} L^{euv} L^{fht} L^{dvw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-8, 6-9, 6-13, 7-8, 7-11, 9-10, 10-12, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11820},"legs":[[],[],[]]}},{"id":11821,"L":6,"kind":"4","num":"V6.10505","seq":10505,"edges":[[4,5],[4,6],[5,6],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[0,10],[5,10],[7,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{tuv} L^{cgw} L^{ehu} L^{asv} L^{fqw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-7, 6-11, 7-8, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11821},"legs":[[],[],[]]}},{"id":11822,"L":6,"kind":"4","num":"V6.10506","seq":10506,"edges":[[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[4,11],[5,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{egv} L^{dhw} L^{apu} L^{fqs} L^{bmt}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-10, 3-9, 3-12, 4-9, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11822},"legs":[[],[],[]]}},{"id":11823,"L":6,"kind":"4","num":"V6.10507","seq":10507,"edges":[[4,6],[5,6],[2,7],[2,8],[5,8],[7,8],[1,9],[5,9],[7,9],[0,10],[3,10],[6,10],[0,11],[3,11],[4,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{fsv} L^{ctw} L^{agu} L^{bhp} L^{dmq}","graph":"13 vertices; edges 1-11, 1-12, 2-10, 2-13, 3-8, 3-9, 4-11, 4-12, 4-13, 5-7, 5-12, 5-13, 6-7, 6-9, 6-10, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11823},"legs":[[],[],[]]}},{"id":11824,"L":6,"kind":"4","num":"V6.10508","seq":10508,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[0,8],[7,8],[1,9],[7,9],[0,10],[8,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{atv} L^{cuw} L^{bvw} L^{fhs} L^{dmq}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-12, 8-9, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11824},"legs":[[],[],[]]}},{"id":11825,"L":6,"kind":"4","num":"V6.10509","seq":10509,"edges":[[0,1],[0,1],[1,4],[3,4],[3,5],[2,6],[7,8],[6,9],[8,9],[5,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{hmn} L^{epq} L^{rst} L^{ruv} L^{puw} L^{msw} L^{ftv} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-6, 6-11, 6-13, 7-10, 7-13, 8-9, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11825},"legs":[[],[],[]]}},{"id":11826,"L":6,"kind":"4","num":"V6.10510","seq":10510,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[6,8],[7,8],[4,9],[7,9],[5,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{eqr} L^{stu} L^{qsv} L^{mtw} L^{nvw} L^{fhu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-12, 5-10, 6-11, 6-13, 7-9, 7-13, 8-9, 8-10, 8-12, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11826},"legs":[[],[],[]]}},{"id":11827,"L":6,"kind":"4","num":"V6.10511","seq":10511,"edges":[[0,1],[0,1],[1,4],[3,6],[5,7],[4,8],[7,8],[6,9],[8,9],[2,10],[5,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{grs} L^{ntu} L^{mtv} L^{rvw} L^{epw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-9, 6-8, 6-11, 6-13, 7-10, 7-13, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11827},"legs":[[],[],[]]}},{"id":11828,"L":6,"kind":"4","num":"V6.10512","seq":10512,"edges":[[0,1],[0,1],[4,6],[4,7],[5,7],[6,7],[3,8],[5,8],[2,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[8,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{mst} L^{nps} L^{gqu} L^{evw} L^{fht} L^{drv} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-8, 6-9, 6-12, 7-8, 7-11, 9-13, 10-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11828},"legs":[[],[],[]]}},{"id":11829,"L":6,"kind":"4","num":"V6.10513","seq":10513,"edges":[[1,2],[4,5],[3,6],[5,6],[4,7],[5,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[8,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{nrt} L^{puv} L^{auw} L^{bst} L^{egv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-8, 5-9, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11829},"legs":[[],[],[]]}},{"id":11830,"L":6,"kind":"4","num":"V6.10514","seq":10514,"edges":[[1,2],[3,5],[3,6],[5,6],[4,7],[5,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{gqs} L^{mrt} L^{nuv} L^{auw} L^{bst} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-8, 5-9, 5-12, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11831},"legs":[[],[],[]]}},{"id":11832,"L":6,"kind":"4","num":"V6.10516","seq":10516,"edges":[[0,1],[0,1],[4,6],[4,7],[5,7],[6,7],[3,8],[2,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mst} L^{nps} L^{guv} L^{euw} L^{fht} L^{dqw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-8, 6-12, 6-13, 7-8, 7-11, 9-10, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11832},"legs":[[],[],[]]}},{"id":11833,"L":6,"kind":"4","num":"V6.10517","seq":10517,"edges":[[0,1],[0,1],[1,4],[6,7],[4,8],[5,8],[7,8],[3,9],[6,9],[2,10],[5,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{ruv} L^{mnu} L^{gsw} L^{epw} L^{fhv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-9, 6-9, 6-11, 6-13, 7-8, 7-10, 7-13, 8-9, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11833},"legs":[[],[],[]]}},{"id":11834,"L":6,"kind":"4","num":"V6.10518","seq":10518,"edges":[[0,1],[0,1],[1,4],[3,6],[6,8],[7,8],[4,9],[5,9],[7,9],[2,10],[5,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{grs} L^{tuv} L^{rtw} L^{mnu} L^{epw} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-10, 6-10, 6-11, 6-13, 7-9, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11836},"legs":[[],[],[]]}},{"id":11837,"L":6,"kind":"4","num":"V6.10521","seq":10521,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[6,8],[5,9],[8,9],[5,10],[7,10],[7,11],[9,11],[10,11],[3,12],[7,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jdg} L^{kch} L^{emn} L^{fhp} L^{qrs} L^{ptu} L^{mtv} L^{nqw} L^{rvw} L^{gsu}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-10, 6-11, 7-9, 8-11, 8-12, 8-13, 9-10, 9-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11837},"legs":[[],[],[]]}},{"id":11838,"L":6,"kind":"4","num":"V6.10522","seq":10522,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[6,9],[8,9],[6,10],[7,10],[9,10],[4,11],[5,11],[8,11],[3,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{idg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{puw} L^{qsw} L^{hmv} L^{gnt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-12, 6-13, 7-10, 7-11, 8-9, 8-11, 8-13, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11839},"legs":[[],[],[]]}},{"id":11840,"L":6,"kind":"4","num":"V6.10524","seq":10524,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,8],[7,8],[6,9],[6,10],[7,10],[9,10],[4,11],[7,11],[9,11],[3,12],[5,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fpq} L^{rst} L^{mru} L^{pvw} L^{qsv} L^{htw} L^{gnu}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-9, 6-13, 7-10, 7-11, 8-9, 8-11, 8-12, 9-13, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11840},"legs":[[],[],[]]}},{"id":11841,"L":6,"kind":"4","num":"V6.10525","seq":10525,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[4,8],[2,9],[5,9],[7,9],[2,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chp} L^{eru} L^{fvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-10, 7-8, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11841},"legs":[[],[],[]]}},{"id":11842,"L":6,"kind":"4","num":"V6.10526","seq":10526,"edges":[[3,4],[5,6],[0,7],[3,7],[0,8],[3,8],[2,9],[4,9],[8,9],[1,10],[4,10],[7,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{ahv} L^{bmw} L^{enw} L^{cpv} L^{frt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-9, 5-10, 5-11, 6-7, 6-12, 6-13, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11845},"legs":[[],[],[]]}},{"id":11846,"L":6,"kind":"4","num":"V6.10530","seq":10530,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[7,11],[1,12],[5,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{stu} L^{prv} L^{avw} L^{bsw} L^{eht} L^{dqu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-13, 7-9, 8-11, 8-12, 8-13, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11859},"legs":[[],[],[]]}},{"id":11860,"L":6,"kind":"4","num":"V6.10544","seq":10544,"edges":[[1,2],[3,4],[3,5],[5,6],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{qtu} L^{mrv} L^{avw} L^{bst} L^{enu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-8, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11861},"legs":[[],[],[]]}},{"id":11862,"L":6,"kind":"4","num":"V6.10546","seq":10546,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[6,8],[1,9],[4,9],[2,10],[5,10],[7,10],[2,11],[7,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1505*n**14 - 2065*n**13 + 1209*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{aht} L^{cpw} L^{eru} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-11, 8-12, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11862},"legs":[[],[],[]]}},{"id":11863,"L":6,"kind":"4","num":"V6.10547","seq":10547,"edges":[[3,5],[4,6],[1,7],[5,7],[1,8],[4,8],[0,9],[3,9],[8,9],[0,10],[3,10],[7,10],[2,11],[5,11],[6,11],[2,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{crv} L^{dpw} L^{ahw} L^{bmv} L^{est} L^{fqu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-6, 4-10, 4-11, 5-7, 5-9, 5-13, 6-8, 6-12, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11864},"legs":[[],[],[]]}},{"id":11865,"L":6,"kind":"4","num":"V6.10549","seq":10549,"edges":[[1,2],[3,4],[4,5],[5,6],[3,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{gtu} L^{nrv} L^{avw} L^{bst} L^{equ} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-6, 5-9, 6-7, 6-12, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11866},"legs":[[],[],[]]}},{"id":11867,"L":6,"kind":"4","num":"V6.10551","seq":10551,"edges":[[3,6],[4,6],[5,6],[0,7],[0,8],[7,8],[2,9],[4,9],[8,9],[2,10],[5,10],[7,10],[1,11],[3,11],[4,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{auv} L^{buw} L^{epw} L^{fsv} L^{chq} L^{dmt}","graph":"13 vertices; edges 1-8, 1-9, 2-12, 2-13, 3-10, 3-11, 4-7, 4-12, 4-13, 5-7, 5-10, 5-12, 6-7, 6-11, 6-13, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11881},"legs":[[],[],[]]}},{"id":11882,"L":6,"kind":"4","num":"V6.10566","seq":10566,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[7,8],[1,9],[4,9],[7,9],[2,10],[6,10],[8,10],[1,11],[3,11],[4,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2112*n**13 + 1269*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{auw} L^{cpv} L^{ftw} L^{dhq} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11894},"legs":[[],[],[]]}},{"id":11895,"L":6,"kind":"4","num":"V6.10579","seq":10579,"edges":[[4,5],[3,6],[1,7],[3,7],[1,8],[3,8],[0,9],[4,9],[7,9],[0,10],[4,10],[8,10],[2,11],[5,11],[6,11],[2,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{chv} L^{dmw} L^{apv} L^{bqw} L^{ert} L^{fsu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-7, 4-8, 4-9, 5-6, 5-10, 5-11, 6-12, 6-13, 7-12, 7-13, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11896},"legs":[[],[],[]]}},{"id":11897,"L":6,"kind":"4","num":"V6.10581","seq":10581,"edges":[[3,5],[4,5],[3,6],[4,6],[0,7],[1,8],[7,8],[1,9],[7,9],[2,10],[5,10],[9,10],[2,11],[6,11],[8,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{atu} L^{ctv} L^{duw} L^{erw} L^{fsv} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-10, 3-11, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-13, 6-11, 7-12, 8-9, 8-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11897},"legs":[[],[],[]]}},{"id":11898,"L":6,"kind":"4","num":"V6.10582","seq":10582,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[5,8],[6,8],[7,8],[3,9],[7,9],[3,10],[7,10],[2,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jde} L^{mnp} L^{mqr} L^{stu} L^{nqs} L^{gtv} L^{huw} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-9, 6-13, 7-9, 7-13, 8-9, 8-10, 8-11, 10-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11914},"legs":[[],[],[]]}},{"id":11915,"L":6,"kind":"4","num":"V6.10599","seq":10599,"edges":[[3,5],[4,6],[3,7],[4,7],[3,8],[4,8],[2,9],[5,9],[6,9],[2,10],[7,10],[8,10],[0,11],[1,11],[6,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1380*n**14 - 1800*n**13 + 1000*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{hpv} L^{mqw} L^{ert} L^{fvw} L^{acu} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-8, 4-9, 5-7, 5-8, 5-9, 6-10, 6-13, 7-10, 7-12, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11915},"legs":[[],[],[]]}},{"id":11916,"L":6,"kind":"4","num":"V6.10600","seq":10600,"edges":[[3,4],[5,6],[5,7],[1,8],[3,8],[6,8],[2,9],[4,9],[7,9],[2,10],[4,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{cht} L^{env} L^{fpw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11916},"legs":[[],[],[]]}},{"id":11917,"L":6,"kind":"4","num":"V6.10601","seq":10601,"edges":[[4,5],[3,6],[0,7],[1,8],[6,8],[7,8],[1,9],[6,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[5,11],[2,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{avw} L^{ctv} L^{duw} L^{bhp} L^{eqr} L^{fms}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-7, 4-11, 4-13, 5-6, 5-11, 5-12, 6-12, 6-13, 7-9, 7-10, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11917},"legs":[[],[],[]]}},{"id":11918,"L":6,"kind":"4","num":"V6.10602","seq":10602,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,7],[3,8],[4,9],[8,9],[7,10],[8,10],[9,10],[3,11],[6,11],[7,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{enr} L^{pst} L^{guv} L^{muw} L^{svw} L^{hrt} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-9, 4-12, 5-10, 6-7, 6-8, 6-13, 7-12, 8-11, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11918},"legs":[[],[],[]]}},{"id":11919,"L":6,"kind":"4","num":"V6.10603","seq":10603,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[6,7],[3,8],[4,9],[2,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{gpr} L^{htu} L^{mvw} L^{etv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-8, 4-9, 5-10, 6-7, 6-8, 6-13, 7-8, 7-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11919},"legs":[[],[],[]]}},{"id":11920,"L":6,"kind":"4","num":"V6.10604","seq":10604,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[5,8],[7,8],[3,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{qrs} L^{qtu} L^{mtv} L^{gvw} L^{hru} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-12, 6-13, 7-8, 7-11, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11920},"legs":[[],[],[]]}},{"id":11921,"L":6,"kind":"4","num":"V6.10605","seq":10605,"edges":[[3,4],[5,6],[5,7],[6,7],[0,8],[3,8],[4,8],[2,9],[4,9],[1,10],[7,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ahn} L^{epw} L^{cvw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-12, 8-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11921},"legs":[[],[],[]]}},{"id":11922,"L":6,"kind":"4","num":"V6.10606","seq":10606,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[1,9],[4,9],[7,9],[0,10],[4,10],[8,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehw} L^{cnv} L^{apw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11922},"legs":[[],[],[]]}},{"id":11923,"L":6,"kind":"4","num":"V6.10607","seq":10607,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[3,8],[4,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[6,11],[0,12],[1,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{mpv} L^{evw} L^{cuw} L^{afs} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-6, 5-9, 6-8, 7-8, 7-12, 7-13, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11923},"legs":[[],[],[]]}},{"id":11924,"L":6,"kind":"4","num":"V6.10608","seq":10608,"edges":[[1,2],[3,4],[4,6],[4,7],[3,8],[6,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{nuv} L^{gsw} L^{atw} L^{bpu} L^{eqv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-11, 6-12, 6-13, 7-9, 7-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11924},"legs":[[],[],[]]}},{"id":11925,"L":6,"kind":"4","num":"V6.10609","seq":10609,"edges":[[3,4],[3,5],[4,6],[5,6],[2,8],[5,8],[7,8],[0,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{tuv} L^{ert} L^{aps} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-7, 5-10, 6-7, 6-9, 7-10, 8-9, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11925},"legs":[[],[],[]]}},{"id":11926,"L":6,"kind":"4","num":"V6.10610","seq":10610,"edges":[[1,2],[4,5],[5,6],[4,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{nsu} L^{fpv} L^{avw} L^{btu} L^{egr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-9, 4-12, 4-13, 5-6, 5-8, 5-9, 6-7, 6-12, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11926},"legs":[[],[],[]]}},{"id":11927,"L":6,"kind":"4","num":"V6.10611","seq":10611,"edges":[[0,1],[0,1],[1,4],[3,4],[6,7],[6,8],[7,8],[5,9],[7,9],[2,10],[8,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{muw} L^{evw} L^{fhn} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-10, 6-12, 6-13, 7-8, 7-9, 7-13, 8-9, 8-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11927},"legs":[[],[],[]]}},{"id":11928,"L":6,"kind":"4","num":"V6.10612","seq":10612,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{muw} L^{nrs} L^{egw} L^{dtv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-10, 7-10, 7-12, 8-9, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11928},"legs":[[],[],[]]}},{"id":11929,"L":6,"kind":"4","num":"V6.10613","seq":10613,"edges":[[3,4],[4,6],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[5,9],[7,9],[1,10],[3,10],[0,11],[5,11],[10,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{ptu} L^{ehv} L^{fru} L^{cmw} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-8, 6-7, 6-10, 6-12, 7-8, 8-10, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11929},"legs":[[],[],[]]}},{"id":11930,"L":6,"kind":"4","num":"V6.10614","seq":10614,"edges":[[4,5],[3,6],[2,7],[4,7],[1,8],[5,8],[0,9],[3,9],[8,9],[0,10],[3,10],[7,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1559*n**14 - 2257*n**13 + 1434*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{epv} L^{crw} L^{ahw} L^{bmv} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-7, 4-10, 4-11, 5-6, 5-8, 5-13, 6-9, 6-12, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11930},"legs":[[],[],[]]}},{"id":11931,"L":6,"kind":"4","num":"V6.10615","seq":10615,"edges":[[3,4],[4,5],[6,7],[0,8],[3,8],[6,8],[1,9],[4,9],[6,9],[2,10],[5,10],[7,10],[2,11],[5,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{aht} L^{cpu} L^{eqv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-11, 6-12, 7-8, 7-9, 7-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11931},"legs":[[],[],[]]}},{"id":11932,"L":6,"kind":"4","num":"V6.10616","seq":10616,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[1,8],[4,8],[2,9],[7,9],[2,10],[7,10],[8,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{cpv} L^{etw} L^{fuv} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-8, 7-12, 8-10, 8-11, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11932},"legs":[[],[],[]]}},{"id":11933,"L":6,"kind":"4","num":"V6.10617","seq":10617,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[4,8],[2,9],[4,9],[1,10],[7,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{env} L^{fpw} L^{cuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11933},"legs":[[],[],[]]}},{"id":11934,"L":6,"kind":"4","num":"V6.10618","seq":10618,"edges":[[0,1],[0,1],[1,4],[3,4],[5,7],[6,8],[5,9],[6,9],[8,9],[2,10],[7,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{qrs} L^{mtu} L^{qvw} L^{nrv} L^{etw} L^{fhu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-8, 6-10, 6-13, 7-9, 7-10, 7-13, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11934},"legs":[[],[],[]]}},{"id":11935,"L":6,"kind":"4","num":"V6.10619","seq":10619,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[7,8],[2,9],[5,9],[4,10],[8,10],[1,11],[2,11],[10,11],[0,12],[3,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{eqv} L^{muw} L^{dfw} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-9, 9-11, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11935},"legs":[[],[],[]]}},{"id":11936,"L":6,"kind":"4","num":"V6.10620","seq":10620,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[3,8],[7,8],[2,9],[3,9],[1,10],[4,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bgv} L^{ehw} L^{cpw} L^{fqs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11936},"legs":[[],[],[]]}},{"id":11937,"L":6,"kind":"4","num":"V6.10621","seq":10621,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[3,7],[6,7],[6,8],[2,9],[7,9],[8,10],[9,10],[3,11],[8,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{nqr} L^{gqs} L^{rtu} L^{esv} L^{tvw} L^{huw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-8, 4-12, 5-6, 6-7, 6-13, 7-8, 7-9, 8-10, 9-11, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11937},"legs":[[],[],[]]}},{"id":11938,"L":6,"kind":"4","num":"V6.10622","seq":10622,"edges":[[4,5],[4,6],[5,6],[0,7],[3,7],[2,8],[3,8],[1,9],[3,9],[0,10],[4,10],[8,10],[2,11],[6,11],[9,11],[1,12],[5,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":3,"orbit":2,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{agu} L^{ehv} L^{cmw} L^{bqv} L^{ftw} L^{dsu}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-8, 4-9, 4-10, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-13, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11938},"legs":[[],[],[]]}},{"id":11939,"L":6,"kind":"4","num":"V6.10623","seq":10623,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[0,9],[4,9],[7,9],[1,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{cuw} L^{apv} L^{dtw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-11, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11940},"legs":[[],[],[]]}},{"id":11941,"L":6,"kind":"4","num":"V6.10625","seq":10625,"edges":[[3,4],[3,6],[4,6],[5,7],[6,7],[1,8],[5,8],[2,9],[7,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{hnt} L^{qtu} L^{crv} L^{euw} L^{fps} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-7, 5-11, 6-8, 6-9, 6-11, 7-8, 8-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11941},"legs":[[],[],[]]}},{"id":11942,"L":6,"kind":"4","num":"V6.10626","seq":10626,"edges":[[4,6],[5,6],[0,7],[5,7],[1,8],[3,8],[7,8],[2,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{asv} L^{cgv} L^{epw} L^{dhw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-9, 4-11, 4-13, 5-7, 5-10, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11942},"legs":[[],[],[]]}},{"id":11943,"L":6,"kind":"4","num":"V6.10627","seq":10627,"edges":[[4,6],[5,6],[0,7],[5,7],[1,8],[5,8],[2,9],[3,9],[8,9],[2,10],[3,10],[7,10],[1,11],[4,11],[6,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{asv} L^{ctw} L^{egw} L^{fhv} L^{dpu} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11943},"legs":[[],[],[]]}},{"id":11944,"L":6,"kind":"4","num":"V6.10628","seq":10628,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[1,10],[5,10],[9,10],[2,11],[4,11],[5,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2245*n**13 + 1416*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{ehw} L^{dsw} L^{fpt} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-9, 4-10, 4-13, 5-7, 5-12, 5-13, 6-7, 6-11, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11944},"legs":[[],[],[]]}},{"id":11945,"L":6,"kind":"4","num":"V6.10629","seq":10629,"edges":[[4,5],[3,6],[5,6],[1,7],[0,8],[3,8],[7,8],[2,9],[4,9],[2,10],[4,10],[7,10],[1,11],[3,11],[9,11],[0,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{ahu} L^{epw} L^{fqv} L^{dmw} L^{bst}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-7, 4-9, 4-12, 5-6, 5-10, 5-11, 6-7, 6-13, 7-13, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11945},"legs":[[],[],[]]}},{"id":11946,"L":6,"kind":"4","num":"V6.10630","seq":10630,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[7,8],[2,9],[5,9],[7,9],[2,10],[4,10],[8,10],[1,11],[3,11],[5,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1535*n**14 - 2165*n**13 + 1320*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{auw} L^{esv} L^{fpw} L^{dht} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-10, 6-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11950},"legs":[[],[],[]]}},{"id":11951,"L":6,"kind":"4","num":"V6.10635","seq":10635,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[2,8],[4,8],[5,8],[2,9],[1,10],[7,10],[9,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{epr} L^{fvw} L^{cuv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-9, 7-8, 7-12, 8-11, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11951},"legs":[[],[],[]]}},{"id":11952,"L":6,"kind":"4","num":"V6.10636","seq":10636,"edges":[[4,5],[3,6],[0,7],[3,7],[0,8],[3,8],[2,9],[4,9],[8,9],[1,10],[4,10],[7,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{ahv} L^{bmw} L^{epw} L^{cqv} L^{frt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-9, 5-6, 5-10, 5-11, 6-12, 6-13, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11953},"legs":[[],[],[]]}},{"id":11954,"L":6,"kind":"4","num":"V6.10638","seq":10638,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[3,8],[7,9],[8,9],[6,10],[8,10],[9,10],[3,11],[4,11],[6,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{ept} L^{guv} L^{tuw} L^{rvw} L^{hms} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-9, 4-12, 5-12, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11954},"legs":[[],[],[]]}},{"id":11955,"L":6,"kind":"4","num":"V6.10639","seq":10639,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,7],[6,7],[7,8],[8,9],[3,10],[5,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{eqr} L^{mqs} L^{stu} L^{tvw} L^{hnv} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-8, 6-11, 6-13, 7-8, 7-13, 8-9, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11957},"legs":[[],[],[]]}},{"id":11958,"L":6,"kind":"4","num":"V6.10642","seq":10642,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[7,8],[3,9],[6,9],[7,9],[2,10],[5,10],[6,10],[1,11],[3,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nuw} L^{gsv} L^{eqt} L^{dhw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-12, 5-8, 5-9, 6-7, 6-11, 6-13, 7-10, 7-11, 8-9, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11958},"legs":[[],[],[]]}},{"id":11959,"L":6,"kind":"4","num":"V6.10643","seq":10643,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,6],[7,8],[5,9],[7,10],[9,10],[8,11],[9,11],[10,11],[3,12],[7,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kdg} L^{jch} L^{emn} L^{fhm} L^{pqr} L^{pst} L^{nuv} L^{quw} L^{svw} L^{grt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-7, 6-10, 8-9, 8-11, 8-13, 9-12, 9-13, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11959},"legs":[[],[],[]]}},{"id":11960,"L":6,"kind":"4","num":"V6.10644","seq":10644,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,7],[6,8],[5,9],[7,10],[9,10],[8,11],[9,11],[10,11],[3,12],[7,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jdg} L^{ich} L^{emn} L^{fhp} L^{mqr} L^{pst} L^{nuv} L^{quw} L^{svw} L^{grt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-8, 6-10, 7-9, 8-11, 8-13, 9-12, 9-13, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11960},"legs":[[],[],[]]}},{"id":11961,"L":6,"kind":"4","num":"V6.10645","seq":10645,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[5,6],[7,8],[8,9],[6,10],[8,10],[9,10],[4,11],[7,11],[9,11],[3,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{idg} L^{jch} L^{emn} L^{fmp} L^{qrs} L^{qtu} L^{tvw} L^{puv} L^{hrw} L^{gns}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-7, 6-13, 7-11, 8-9, 8-12, 8-13, 9-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11973},"legs":[[],[],[]]}},{"id":11974,"L":6,"kind":"4","num":"V6.10658","seq":10658,"edges":[[3,5],[4,5],[3,6],[4,7],[5,7],[3,8],[6,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{hst} L^{pru} L^{msv} L^{evw} L^{ctu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-7, 4-9, 5-6, 5-8, 5-12, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11975},"legs":[[],[],[]]}},{"id":11976,"L":6,"kind":"4","num":"V6.10660","seq":10660,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[3,8],[4,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{mpv} L^{evw} L^{ctu} L^{afr} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-8, 5-9, 6-7, 6-12, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11979},"legs":[[],[],[]]}},{"id":11980,"L":6,"kind":"4","num":"V6.10664","seq":10664,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[3,7],[6,7],[6,8],[2,9],[7,9],[8,10],[9,10],[4,11],[8,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{nqr} L^{hqs} L^{rtu} L^{esv} L^{tvw} L^{muw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-6, 4-8, 5-12, 6-7, 6-13, 7-8, 7-9, 8-10, 9-11, 9-12, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11991},"legs":[[],[],[]]}},{"id":11992,"L":6,"kind":"4","num":"V6.10676","seq":10676,"edges":[[0,1],[0,1],[4,7],[5,7],[6,7],[4,8],[2,9],[3,9],[6,9],[2,10],[3,10],[5,10],[0,11],[6,11],[8,11],[1,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{mps} L^{nvw} L^{egt} L^{fhq} L^{cuv} L^{drw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-8, 6-11, 6-13, 7-8, 7-10, 7-12, 9-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11992},"legs":[[],[],[]]}},{"id":11993,"L":6,"kind":"4","num":"V6.10677","seq":10677,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[7,8],[3,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[6,11],[8,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{nuw} L^{gqv} L^{ers} L^{dtw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-10, 6-11, 7-11, 7-12, 8-9, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11993},"legs":[[],[],[]]}},{"id":11994,"L":6,"kind":"4","num":"V6.10678","seq":10678,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[1,8],[2,9],[8,9],[2,10],[4,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{cuv} L^{euw} L^{fpw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-8, 7-8, 7-12, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11994},"legs":[[],[],[]]}},{"id":11995,"L":6,"kind":"4","num":"V6.10679","seq":10679,"edges":[[3,4],[4,5],[5,6],[3,7],[5,7],[6,7],[1,8],[6,8],[2,9],[2,10],[4,10],[9,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{hrs} L^{ctu} L^{evw} L^{fpv} L^{amw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-8, 4-12, 5-6, 5-11, 6-7, 6-8, 7-8, 7-9, 9-13, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11995},"legs":[[],[],[]]}},{"id":11996,"L":6,"kind":"4","num":"V6.10680","seq":10680,"edges":[[0,1],[0,1],[1,4],[4,6],[5,6],[5,7],[7,8],[7,9],[8,9],[6,10],[8,10],[9,10],[2,11],[3,11],[5,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{mnr} L^{pst} L^{suv} L^{tuw} L^{rvw} L^{egq} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-12, 4-13, 5-7, 6-7, 6-8, 6-12, 7-11, 8-9, 8-10, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11996},"legs":[[],[],[]]}},{"id":11997,"L":6,"kind":"4","num":"V6.10681","seq":10681,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[6,8],[7,8],[5,9],[7,9],[2,10],[3,10],[9,10],[2,11],[3,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{nuw} L^{egw} L^{fhv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-11, 4-12, 5-6, 6-10, 6-13, 7-8, 7-9, 7-13, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11997},"legs":[[],[],[]]}},{"id":11998,"L":6,"kind":"4","num":"V6.10682","seq":10682,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[5,7],[2,8],[3,8],[6,8],[7,9],[7,10],[9,10],[6,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{mqr} L^{nst} L^{ehq} L^{suv} L^{tuw} L^{rvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-5, 4-9, 6-7, 6-8, 6-13, 7-9, 7-12, 8-10, 8-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11998},"legs":[[],[],[]]}},{"id":11999,"L":6,"kind":"4","num":"V6.10683","seq":10683,"edges":[[3,5],[4,6],[0,7],[5,7],[2,8],[3,8],[7,8],[0,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{arv} L^{ehv} L^{bpw} L^{cmw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-8, 1-10, 2-11, 2-13, 3-9, 3-12, 4-6, 4-9, 4-11, 5-7, 5-10, 5-13, 6-8, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":11999},"legs":[[],[],[]]}},{"id":12000,"L":6,"kind":"4","num":"V6.10684","seq":10684,"edges":[[4,5],[3,6],[2,7],[4,7],[0,8],[5,8],[7,8],[0,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{epv} L^{arv} L^{bhw} L^{cmw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-9, 1-10, 2-11, 2-13, 3-8, 3-12, 4-7, 4-10, 4-11, 5-6, 5-8, 5-13, 6-9, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12010},"legs":[[],[],[]]}},{"id":12011,"L":6,"kind":"4","num":"V6.10695","seq":10695,"edges":[[4,5],[4,6],[5,6],[0,7],[2,8],[7,8],[1,9],[7,9],[8,9],[0,10],[3,10],[4,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{euw} L^{cvw} L^{bgq} L^{fht} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-11, 4-12, 4-13, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-9, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12011},"legs":[[],[],[]]}},{"id":12012,"L":6,"kind":"4","num":"V6.10696","seq":10696,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[1,8],[5,8],[2,9],[8,9],[0,10],[4,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{crv} L^{evw} L^{apw} L^{ftu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-9, 7-8, 7-12, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12012},"legs":[[],[],[]]}},{"id":12013,"L":6,"kind":"4","num":"V6.10697","seq":10697,"edges":[[3,6],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[3,9],[4,9],[1,10],[5,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nsu} L^{evw} L^{fhp} L^{ctv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-7, 4-10, 4-12, 5-8, 5-10, 5-12, 6-7, 6-8, 6-11, 7-8, 9-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12014},"legs":[[],[],[]]}},{"id":12015,"L":6,"kind":"4","num":"V6.10699","seq":10699,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[6,8],[2,9],[4,9],[7,9],[1,10],[5,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2132*n**13 + 1284*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{aht} L^{epu} L^{crw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-10, 8-12, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12027},"legs":[[],[],[]]}},{"id":12028,"L":6,"kind":"4","num":"V6.10712","seq":10712,"edges":[[0,1],[0,1],[4,7],[5,7],[6,7],[3,8],[5,8],[6,8],[3,9],[2,10],[4,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{mps} L^{gqt} L^{hvw} L^{env} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-8, 6-9, 6-13, 7-8, 7-9, 7-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12029},"legs":[[],[],[]]}},{"id":12030,"L":6,"kind":"4","num":"V6.10714","seq":10714,"edges":[[0,1],[0,1],[4,7],[4,8],[5,8],[6,8],[3,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{mvw} L^{nps} L^{gqv} L^{ert} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-9, 6-10, 6-11, 7-9, 7-11, 7-12, 8-10, 8-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12030},"legs":[[],[],[]]}},{"id":12031,"L":6,"kind":"4","num":"V6.10715","seq":10715,"edges":[[1,2],[3,5],[4,5],[4,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{nru} L^{psv} L^{avw} L^{btu} L^{egq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-12, 4-13, 5-6, 5-8, 5-9, 6-12, 7-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12031},"legs":[[],[],[]]}},{"id":12032,"L":6,"kind":"4","num":"V6.10716","seq":10716,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[6,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{ntw} L^{auw} L^{bpv} L^{egq} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-8, 5-9, 6-11, 6-12, 6-13, 7-8, 7-9, 7-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12032},"legs":[[],[],[]]}},{"id":12033,"L":6,"kind":"4","num":"V6.10717","seq":10717,"edges":[[3,5],[4,6],[4,7],[6,7],[1,8],[5,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{ptv} L^{crw} L^{euv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-6, 4-11, 4-12, 5-7, 5-8, 5-12, 6-9, 6-11, 7-8, 7-10, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12033},"legs":[[],[],[]]}},{"id":12034,"L":6,"kind":"4","num":"V6.10718","seq":10718,"edges":[[3,4],[3,5],[4,5],[6,7],[2,8],[4,8],[5,8],[1,9],[7,9],[0,10],[6,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{epq} L^{cuw} L^{asw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-9, 7-8, 7-11, 7-12, 8-10, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12034},"legs":[[],[],[]]}},{"id":12035,"L":6,"kind":"4","num":"V6.10719","seq":10719,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[7,8],[6,9],[8,9],[5,10],[8,10],[9,10],[4,11],[6,11],[7,11],[3,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jdg} L^{kch} L^{emn} L^{fpq} L^{rst} L^{ruv} L^{puw} L^{mvw} L^{hqs} L^{gnt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-10, 7-12, 8-9, 8-12, 8-13, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12035},"legs":[[],[],[]]}},{"id":12036,"L":6,"kind":"4","num":"V6.10720","seq":10720,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[3,9],[5,9],[8,9],[2,10],[5,10],[6,10],[1,11],[4,11],[7,11],[0,12],[3,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{euv} L^{msw} L^{gqw} L^{frt} L^{dnu} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-13, 5-9, 5-12, 6-7, 6-10, 6-11, 7-9, 7-11, 8-12, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12036},"legs":[[],[],[]]}},{"id":12037,"L":6,"kind":"4","num":"V6.10721","seq":10721,"edges":[[3,5],[4,6],[5,6],[3,7],[4,7],[2,8],[2,9],[5,9],[6,9],[1,10],[7,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{hpu} L^{evw} L^{fst} L^{cuv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-6, 4-8, 4-12, 5-7, 5-8, 5-12, 6-7, 6-10, 7-10, 8-11, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12037},"legs":[[],[],[]]}},{"id":12038,"L":6,"kind":"4","num":"V6.10722","seq":10722,"edges":[[1,2],[3,4],[5,6],[5,7],[6,7],[4,8],[6,8],[4,9],[7,9],[8,9],[0,10],[3,10],[2,11],[5,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{qsu} L^{mtv} L^{nuv} L^{agw} L^{erw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-9, 8-10, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12038},"legs":[[],[],[]]}},{"id":12039,"L":6,"kind":"4","num":"V6.10723","seq":10723,"edges":[[3,4],[3,5],[4,6],[5,6],[3,7],[5,7],[4,8],[6,8],[2,9],[8,9],[2,10],[7,10],[0,11],[1,11],[10,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{mrt} L^{psu} L^{euv} L^{ftw} L^{acw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-8, 7-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12039},"legs":[[],[],[]]}},{"id":12040,"L":6,"kind":"4","num":"V6.10724","seq":10724,"edges":[[3,7],[5,7],[6,7],[4,8],[5,8],[6,8],[0,9],[3,9],[4,9],[2,10],[5,10],[6,10],[1,11],[3,11],[4,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1380*n**14 - 1800*n**13 + 1000*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{uvw} L^{gru} L^{nsv} L^{ahp} L^{etw} L^{cmq} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-10, 4-12, 5-9, 5-10, 5-12, 6-8, 6-9, 6-11, 7-8, 7-9, 7-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12045},"legs":[[],[],[]]}},{"id":12046,"L":6,"kind":"4","num":"V6.10730","seq":10730,"edges":[[4,5],[3,6],[3,7],[5,7],[6,7],[2,8],[2,9],[5,9],[6,9],[1,10],[4,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{hrt} L^{evw} L^{fsu} L^{cpv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-7, 4-8, 4-12, 5-6, 5-11, 5-12, 6-8, 6-10, 7-8, 7-10, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12046},"legs":[[],[],[]]}},{"id":12047,"L":6,"kind":"4","num":"V6.10731","seq":10731,"edges":[[1,2],[3,4],[3,6],[4,6],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{gms} L^{ptu} L^{hvw} L^{atv} L^{bsw} L^{equ} L^{dnr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-7, 5-13, 6-8, 6-12, 6-13, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12048},"legs":[[],[],[]]}},{"id":12049,"L":6,"kind":"4","num":"V6.10733","seq":10733,"edges":[[1,2],[4,5],[3,6],[4,7],[5,7],[3,8],[0,9],[6,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[6,11],[1,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fst} L^{nqu} L^{gvw} L^{asv} L^{buw} L^{eht} L^{dpr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-12, 5-6, 5-8, 5-13, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12049},"legs":[[],[],[]]}},{"id":12050,"L":6,"kind":"4","num":"V6.10734","seq":10734,"edges":[[3,5],[4,5],[5,6],[3,7],[6,7],[3,8],[4,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[4,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{rst} L^{hsu} L^{mpv} L^{evw} L^{ftu} L^{acq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-8, 4-9, 5-6, 5-9, 5-12, 6-7, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12050},"legs":[[],[],[]]}},{"id":12051,"L":6,"kind":"4","num":"V6.10735","seq":10735,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[5,9],[1,10],[8,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nrt} L^{euv} L^{fsw} L^{cuw} L^{amp} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-7, 4-12, 5-8, 5-12, 6-7, 6-8, 6-10, 7-8, 9-11, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12051},"legs":[[],[],[]]}},{"id":12052,"L":6,"kind":"4","num":"V6.10736","seq":10736,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,6],[3,7],[5,7],[4,8],[6,8],[8,9],[7,10],[1,11],[9,11],[10,11],[0,12],[9,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{kcd} L^{jac} L^{efg} L^{ehm} L^{fnp} L^{hnq} L^{gpr} L^{mqs} L^{stu} L^{rvw} L^{dtv} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-8, 7-9, 8-11, 9-10, 10-12, 10-13, 11-12, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12053},"legs":[[],[],[]]}},{"id":12054,"L":6,"kind":"4","num":"V6.10738","seq":10738,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[7,10],[2,11],[10,11],[1,12],[9,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qrs} L^{hnt} L^{atu} L^{bsv} L^{evw} L^{duw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-9, 6-7, 6-8, 7-8, 8-11, 9-10, 10-13, 11-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12054},"legs":[[],[],[]]}},{"id":12055,"L":6,"kind":"4","num":"V6.10739","seq":10739,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[4,8],[6,8],[0,9],[7,9],[0,10],[8,10],[2,11],[3,11],[10,11],[1,12],[7,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qst} L^{nru} L^{asv} L^{buw} L^{ehw} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-9, 6-7, 6-8, 7-9, 8-10, 8-13, 9-11, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12056},"legs":[[],[],[]]}},{"id":12057,"L":6,"kind":"4","num":"V6.10741","seq":10741,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[5,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{emv} L^{fpu} L^{crw} L^{atw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 9-13, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12058},"legs":[[],[],[]]}},{"id":12059,"L":6,"kind":"4","num":"V6.10743","seq":10743,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[2,8],[4,8],[0,9],[6,9],[8,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{epv} L^{asv} L^{ctw} L^{fuw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-7, 6-8, 7-10, 8-11, 8-12, 9-10, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12067},"legs":[[],[],[]]}},{"id":12068,"L":6,"kind":"4","num":"V6.10752","seq":10752,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[4,8],[7,8],[2,9],[4,9],[1,10],[3,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bpv} L^{eqw} L^{cgw} L^{fhs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-11, 4-12, 4-13, 5-7, 5-9, 5-10, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12068},"legs":[[],[],[]]}},{"id":12069,"L":6,"kind":"4","num":"V6.10753","seq":10753,"edges":[[4,5],[4,6],[5,6],[2,7],[1,8],[6,8],[0,9],[3,9],[8,9],[2,10],[3,10],[7,10],[1,11],[3,11],[7,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{ctw} L^{agw} L^{fhu} L^{dmv} L^{bqs}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-12, 3-8, 3-11, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12069},"legs":[[],[],[]]}},{"id":12070,"L":6,"kind":"4","num":"V6.10754","seq":10754,"edges":[[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[7,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[3,11],[0,12],[1,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{rtu} L^{stv} L^{evw} L^{fuw} L^{acm} L^{bdq}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-7, 4-12, 5-6, 5-7, 5-13, 6-8, 7-9, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12070},"legs":[[],[],[]]}},{"id":12071,"L":6,"kind":"4","num":"V6.10755","seq":10755,"edges":[[3,5],[4,6],[5,6],[2,7],[1,8],[6,8],[0,9],[3,9],[8,9],[2,10],[4,10],[7,10],[1,11],[4,11],[7,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{euv} L^{ctw} L^{ahw} L^{fpu} L^{dqv} L^{bms}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-12, 3-8, 3-11, 4-6, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12071},"legs":[[],[],[]]}},{"id":12072,"L":6,"kind":"4","num":"V6.10756","seq":10756,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[4,6],[5,7],[7,8],[5,9],[6,10],[9,10],[8,11],[9,11],[10,11],[3,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fhp} L^{mqr} L^{qst} L^{nuv} L^{puw} L^{svw} L^{grt}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-7, 6-8, 6-10, 7-11, 8-9, 8-13, 9-12, 9-13, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12073},"legs":[[],[],[]]}},{"id":12074,"L":6,"kind":"4","num":"V6.10758","seq":10758,"edges":[[0,1],[0,1],[1,3],[0,4],[2,5],[2,6],[6,8],[6,9],[7,9],[5,10],[7,10],[9,10],[4,11],[7,11],[8,11],[3,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kdg} L^{ich} L^{emn} L^{fpq} L^{rst} L^{puv} L^{qrw} L^{msw} L^{htu} L^{gnv}","graph":"13 vertices; edges 1-2x2, 1-5, 2-4, 3-6, 3-7, 4-13, 5-12, 6-11, 6-13, 7-9, 7-10, 8-10, 8-11, 8-12, 9-12, 9-13, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12075},"legs":[[],[],[]]}},{"id":12076,"L":6,"kind":"4","num":"V6.10760","seq":10760,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[6,8],[2,9],[7,9],[0,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chs} L^{euw} L^{atv} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-9, 7-11, 8-10, 8-11, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12086},"legs":[[],[],[]]}},{"id":12087,"L":6,"kind":"4","num":"V6.10771","seq":10771,"edges":[[4,6],[5,6],[3,7],[5,7],[6,7],[2,8],[2,9],[3,9],[5,9],[1,10],[4,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsu} L^{evw} L^{fht} L^{cpv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-8, 4-10, 4-12, 5-7, 5-11, 5-12, 6-7, 6-8, 6-10, 7-8, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12087},"legs":[[],[],[]]}},{"id":12088,"L":6,"kind":"4","num":"V6.10772","seq":10772,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[0,8],[3,8],[1,9],[7,9],[2,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ahv} L^{ctw} L^{esu} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-11, 8-10, 8-11, 9-12, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12089},"legs":[[],[],[]]}},{"id":12090,"L":6,"kind":"4","num":"V6.10774","seq":10774,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[4,9],[6,9],[2,10],[3,10],[5,10],[1,11],[3,11],[9,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{ntw} L^{egr} L^{dhw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-8, 6-11, 7-8, 7-10, 8-9, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12090},"legs":[[],[],[]]}},{"id":12091,"L":6,"kind":"4","num":"V6.10775","seq":10775,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[6,8],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[8,11],[9,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{mtv} L^{nuw} L^{egr} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-11, 7-8, 7-9, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12091},"legs":[[],[],[]]}},{"id":12092,"L":6,"kind":"4","num":"V6.10776","seq":10776,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[3,11],[9,11],[0,12],[2,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{nrw} L^{egv} L^{dhw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-8, 6-10, 7-8, 7-13, 8-9, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12092},"legs":[[],[],[]]}},{"id":12093,"L":6,"kind":"4","num":"V6.10777","seq":10777,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[7,8],[4,9],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{muw} L^{ntw} L^{egq} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-11, 6-12, 7-8, 7-10, 8-9, 8-12, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12106},"legs":[[],[],[]]}},{"id":12107,"L":6,"kind":"4","num":"V6.10791","seq":10791,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 587*n**15 + 1426*n**14 - 1886*n**13 + 1060*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{uvw} L^{etu} L^{csv} L^{afw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-7, 5-8, 6-7, 6-8, 7-11, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12107},"legs":[[],[],[]]}},{"id":12108,"L":6,"kind":"4","num":"V6.10792","seq":10792,"edges":[[4,7],[5,7],[6,7],[4,8],[5,8],[6,8],[0,9],[3,9],[4,9],[2,10],[3,10],[6,10],[1,11],[3,11],[5,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1380*n**14 - 1800*n**13 + 1000*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{uvw} L^{nru} L^{psv} L^{agq} L^{ehw} L^{cmt} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-10, 4-11, 4-12, 5-8, 5-9, 5-10, 6-8, 6-9, 6-12, 7-8, 7-9, 7-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12108},"legs":[[],[],[]]}},{"id":12109,"L":6,"kind":"4","num":"V6.10793","seq":10793,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[7,8],[3,9],[6,9],[7,9],[3,10],[5,10],[6,10],[1,11],[4,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{euv} L^{muw} L^{gsv} L^{hqt} L^{dnw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-12, 6-7, 6-11, 6-13, 7-10, 7-11, 8-9, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12109},"legs":[[],[],[]]}},{"id":12110,"L":6,"kind":"4","num":"V6.10794","seq":10794,"edges":[[0,2],[0,2],[1,3],[1,3],[4,6],[5,7],[6,7],[5,8],[7,8],[8,9],[2,10],[9,10],[3,11],[9,11],[10,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{kmr} L^{prs} L^{qst} L^{tuv} L^{guw} L^{hvw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-11, 4-12, 5-7, 5-13, 6-8, 6-9, 7-8, 8-9, 9-10, 10-11, 10-12, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12110},"legs":[[],[],[]]}},{"id":12111,"L":6,"kind":"4","num":"V6.10795","seq":10795,"edges":[[1,2],[1,2],[0,3],[0,3],[5,6],[4,7],[4,8],[6,8],[1,9],[8,9],[2,10],[7,10],[3,11],[7,11],[10,11],[0,12],[5,12],[9,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{jpq} L^{ipr} L^{mst} L^{nru} L^{fuv} L^{gsw} L^{htw} L^{cqv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-10, 3-11, 4-12, 5-8, 5-9, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10, 10-13, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12111},"legs":[[],[],[]]}},{"id":12112,"L":6,"kind":"4","num":"V6.10796","seq":10796,"edges":[[0,2],[0,2],[1,3],[1,3],[2,6],[4,7],[5,7],[6,7],[5,8],[8,9],[4,10],[8,10],[9,10],[3,11],[9,11],[0,12],[1,12],[11,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{kpq} L^{jgr} L^{mpr} L^{qst} L^{suv} L^{ntu} L^{hvw} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-7, 4-12, 5-8, 5-11, 6-8, 6-9, 7-8, 9-10, 9-11, 10-11, 10-12, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12113},"legs":[[],[],[]]}},{"id":12114,"L":6,"kind":"4","num":"V6.10798","seq":10798,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[4,8],[0,9],[4,9],[1,10],[7,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehn} L^{apw} L^{cvw} L^{fsu} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-12, 8-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12122},"legs":[[],[],[]]}},{"id":12123,"L":6,"kind":"4","num":"V6.10807","seq":10807,"edges":[[1,2],[3,4],[3,5],[4,7],[5,7],[4,8],[5,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[6,11],[1,12],[6,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mpu} L^{nqv} L^{arw} L^{buv} L^{ehs} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-8, 5-9, 6-8, 6-9, 7-10, 7-12, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12124},"legs":[[],[],[]]}},{"id":12125,"L":6,"kind":"4","num":"V6.10809","seq":10809,"edges":[[0,1],[0,1],[1,4],[4,5],[3,6],[5,6],[3,7],[6,7],[7,8],[8,9],[8,10],[9,10],[2,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{mnp} L^{gnq} L^{hqr} L^{rst} L^{suv} L^{tuw} L^{evw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-7, 4-8, 5-6, 6-7, 6-13, 7-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12125},"legs":[[],[],[]]}},{"id":12126,"L":6,"kind":"4","num":"V6.10810","seq":10810,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[7,8],[5,9],[7,9],[8,9],[2,10],[3,10],[6,10],[2,11],[3,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{qrs} L^{qtu} L^{tvw} L^{nuv} L^{egr} L^{fhw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-11, 4-12, 5-6, 6-10, 6-13, 7-8, 7-11, 7-13, 8-9, 8-10, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12127},"legs":[[],[],[]]}},{"id":12128,"L":6,"kind":"4","num":"V6.10812","seq":10812,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[6,8],[7,8],[2,9],[2,10],[8,10],[9,10],[0,11],[1,11],[3,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{stu} L^{evw} L^{fuv} L^{acm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-12, 5-7, 5-8, 6-7, 6-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12128},"legs":[[],[],[]]}},{"id":12129,"L":6,"kind":"4","num":"V6.10813","seq":10813,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[3,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[8,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{muv} L^{euw} L^{fst} L^{acv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-7, 5-8, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12135},"legs":[[],[],[]]}},{"id":12136,"L":6,"kind":"4","num":"V6.10820","seq":10820,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[5,8],[6,8],[3,9],[7,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{gsv} L^{mpt} L^{hvw} L^{enw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-9, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12140},"legs":[[],[],[]]}},{"id":12141,"L":6,"kind":"4","num":"V6.10825","seq":10825,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[3,9],[7,9],[2,10],[4,10],[8,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{htw} L^{emu} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-10, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12141},"legs":[[],[],[]]}},{"id":12142,"L":6,"kind":"4","num":"V6.10826","seq":10826,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[3,9],[7,9],[2,10],[4,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{huw} L^{emv} L^{dpw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9, 8-10, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12143},"legs":[[],[],[]]}},{"id":12144,"L":6,"kind":"4","num":"V6.10828","seq":10828,"edges":[[4,6],[5,6],[4,7],[5,7],[6,7],[1,8],[2,9],[3,9],[5,9],[2,10],[3,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psu} L^{cvw} L^{egt} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-10, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-10, 7-8, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12144},"legs":[[],[],[]]}},{"id":12145,"L":6,"kind":"4","num":"V6.10829","seq":10829,"edges":[[3,4],[3,5],[4,5],[4,7],[5,7],[0,8],[1,9],[6,9],[8,9],[2,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pqu} L^{avw} L^{crv} L^{esw} L^{ftu} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-8, 7-10, 7-11, 7-12, 8-12, 9-10, 9-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12146},"legs":[[],[],[]]}},{"id":12147,"L":6,"kind":"4","num":"V6.10831","seq":10831,"edges":[[1,2],[3,4],[4,7],[5,8],[6,8],[7,8],[5,9],[6,9],[7,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{mvw} L^{psv} L^{qtw} L^{agn} L^{eru} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-8, 5-11, 6-9, 6-10, 6-12, 7-9, 7-10, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12147},"legs":[[],[],[]]}},{"id":12148,"L":6,"kind":"4","num":"V6.10832","seq":10832,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[3,8],[3,9],[4,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{prt} L^{egu} L^{hvw} L^{mtv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12148},"legs":[[],[],[]]}},{"id":12149,"L":6,"kind":"4","num":"V6.10833","seq":10833,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,8],[6,9],[7,9],[8,9],[3,10],[5,10],[7,10],[2,11],[7,11],[8,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{mnp} L^{nqr} L^{stu} L^{qvw} L^{rsv} L^{gpt} L^{euw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-7, 6-11, 7-9, 7-10, 8-10, 8-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12149},"legs":[[],[],[]]}},{"id":12150,"L":6,"kind":"4","num":"V6.10834","seq":10834,"edges":[[4,6],[5,6],[4,7],[5,7],[1,8],[3,8],[2,9],[3,9],[8,9],[2,10],[6,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psv} L^{cgw} L^{ehw} L^{fuv} L^{aqt} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-7, 5-8, 5-12, 6-7, 6-8, 6-12, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12150},"legs":[[],[],[]]}},{"id":12151,"L":6,"kind":"4","num":"V6.10835","seq":10835,"edges":[[0,1],[0,1],[1,4],[5,6],[2,8],[4,8],[2,9],[7,9],[8,9],[3,10],[5,10],[7,10],[3,11],[6,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{tuv} L^{emw} L^{ftw} L^{gpu} L^{hrv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-9, 6-7, 6-11, 6-13, 7-12, 7-13, 8-10, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12151},"legs":[[],[],[]]}},{"id":12152,"L":6,"kind":"4","num":"V6.10836","seq":10836,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[3,8],[7,8],[3,9],[8,9],[2,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{mtu} L^{gtv} L^{hvw} L^{eru} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-9, 4-10, 5-8, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12152},"legs":[[],[],[]]}},{"id":12153,"L":6,"kind":"4","num":"V6.10837","seq":10837,"edges":[[1,2],[4,6],[5,6],[4,7],[5,7],[6,8],[7,8],[4,9],[5,9],[0,10],[3,10],[9,10],[2,11],[3,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{tuv} L^{psw} L^{afw} L^{egv} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-11, 4-12, 4-13, 5-7, 5-8, 5-10, 6-7, 6-8, 6-10, 7-9, 8-9, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12153},"legs":[[],[],[]]}},{"id":12154,"L":6,"kind":"4","num":"V6.10838","seq":10838,"edges":[[3,6],[4,6],[3,7],[4,7],[3,8],[4,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1074*n**14 - 1284*n**13 + 640*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnu} L^{hpv} L^{mqw} L^{erw} L^{cuv} L^{afs} L^{bdt}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-9, 5-7, 5-8, 5-9, 6-10, 6-12, 6-13, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12154},"legs":[[],[],[]]}},{"id":12155,"L":6,"kind":"4","num":"V6.10839","seq":10839,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[3,8],[4,8],[3,9],[8,9],[7,10],[9,10],[2,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{gmu} L^{huv} L^{tvw} L^{esw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-9, 4-10, 5-9, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12159},"legs":[[],[],[]]}},{"id":12160,"L":6,"kind":"4","num":"V6.10844","seq":10844,"edges":[[3,6],[4,6],[5,6],[3,7],[4,7],[5,7],[2,8],[2,9],[8,9],[1,10],[5,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{hps} L^{euv} L^{fuw} L^{ctw} L^{amq} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-7, 4-8, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-11, 9-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12160},"legs":[[],[],[]]}},{"id":12161,"L":6,"kind":"4","num":"V6.10845","seq":10845,"edges":[[1,2],[4,7],[5,7],[6,7],[4,8],[5,8],[6,8],[3,9],[5,9],[6,9],[2,10],[3,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{tuv} L^{mqt} L^{nru} L^{fsv} L^{egw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-10, 4-11, 4-12, 5-8, 5-9, 5-12, 6-8, 6-9, 6-10, 7-8, 7-9, 7-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12161},"legs":[[],[],[]]}},{"id":12162,"L":6,"kind":"4","num":"V6.10846","seq":10846,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[3,6],[5,7],[4,8],[0,10],[6,10],[9,10],[2,11],[8,11],[9,11],[1,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{ihr} L^{jqs} L^{kpt} L^{uvw} L^{cru} L^{gtv} L^{fsw}","graph":"13 vertices; edges 1-3x2, 1-11, 2-4x2, 2-13, 3-12, 4-7, 5-6x2, 5-9, 6-8, 7-11, 8-13, 9-12, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12162},"legs":[[],[],[]]}},{"id":12163,"L":6,"kind":"4","num":"V6.10847","seq":10847,"edges":[[0,1],[0,1],[2,4],[2,4],[3,5],[3,5],[5,7],[3,8],[4,8],[0,10],[7,10],[9,10],[1,11],[6,11],[9,11],[2,12],[6,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{hmn} L^{efp} L^{hmq} L^{irs} L^{kqt} L^{jnp} L^{uvw} L^{ctu} L^{drv} L^{gsw}","graph":"13 vertices; edges 1-2x2, 1-11, 2-12, 3-5x2, 3-13, 4-6x2, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12163},"legs":[[],[],[]]}},{"id":12164,"L":6,"kind":"4","num":"V6.10848","seq":10848,"edges":[[1,3],[1,3],[0,4],[0,4],[2,5],[2,5],[2,6],[5,7],[3,8],[4,8],[1,10],[9,10],[7,11],[9,11],[10,11],[0,12],[6,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{abp} L^{ghq} L^{kmr} L^{iqs} L^{jnp} L^{tuv} L^{ftw} L^{suw} L^{crv}","graph":"13 vertices; edges 1-5x2, 1-13, 2-4x2, 2-11, 3-6x2, 3-7, 4-9, 5-9, 6-8, 7-13, 8-12, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12164},"legs":[[],[],[]]}},{"id":12165,"L":6,"kind":"4","num":"V6.10849","seq":10849,"edges":[[1,2],[4,6],[5,6],[4,7],[5,7],[3,8],[5,8],[7,8],[3,9],[6,9],[2,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{fsu} L^{gtv} L^{evw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-9, 4-10, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-9, 7-10, 8-9, 10-11, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12165},"legs":[[],[],[]]}},{"id":12166,"L":6,"kind":"4","num":"V6.10850","seq":10850,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[7,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{gsv} L^{mvw} L^{npw} L^{eht} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-10, 6-12, 6-13, 7-8, 7-11, 7-12, 8-9, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12166},"legs":[[],[],[]]}},{"id":12167,"L":6,"kind":"4","num":"V6.10851","seq":10851,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[5,8],[6,8],[3,9],[7,9],[2,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{gsv} L^{mpt} L^{hvw} L^{enu} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-9, 6-12, 6-13, 7-8, 7-9, 7-11, 8-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12167},"legs":[[],[],[]]}},{"id":12168,"L":6,"kind":"4","num":"V6.10852","seq":10852,"edges":[[0,1],[0,1],[3,7],[5,7],[6,7],[4,8],[5,8],[4,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{gps} L^{mqv} L^{nvw} L^{eht} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-8, 6-9, 6-13, 7-8, 7-11, 7-12, 9-10, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12181},"legs":[[],[],[]]}},{"id":12182,"L":6,"kind":"4","num":"V6.10866","seq":10866,"edges":[[0,1],[0,1],[4,7],[3,8],[6,8],[7,8],[4,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[2,11],[6,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{mvw} L^{gsv} L^{npw} L^{eqt} L^{dfu} L^{chr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-9, 4-13, 5-8, 5-10, 6-10, 6-11, 6-13, 7-9, 7-11, 7-12, 8-9, 8-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12182},"legs":[[],[],[]]}},{"id":12183,"L":6,"kind":"4","num":"V6.10867","seq":10867,"edges":[[3,6],[4,6],[5,6],[1,7],[2,8],[5,8],[7,8],[1,9],[5,9],[7,9],[2,10],[4,10],[0,11],[3,11],[10,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{esu} L^{dtv} L^{fpw} L^{ahw} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-10, 3-9, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12183},"legs":[[],[],[]]}},{"id":12184,"L":6,"kind":"4","num":"V6.10868","seq":10868,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[6,8],[4,9],[5,9],[7,9],[2,10],[8,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{msv} L^{nqu} L^{evw} L^{atw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-9, 7-12, 8-10, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12184},"legs":[[],[],[]]}},{"id":12185,"L":6,"kind":"4","num":"V6.10869","seq":10869,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{stu} L^{rsv} L^{avw} L^{btw} L^{enq} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-12, 7-9, 8-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12185},"legs":[[],[],[]]}},{"id":12186,"L":6,"kind":"4","num":"V6.10870","seq":10870,"edges":[[1,2],[3,4],[4,5],[4,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{nrs} L^{rtu} L^{ptv} L^{avw} L^{buw} L^{egs} L^{dhq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-7, 6-9, 6-13, 7-8, 7-12, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12200},"legs":[[],[],[]]}},{"id":12201,"L":6,"kind":"4","num":"V6.10885","seq":10885,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[3,9],[7,9],[2,10],[4,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{huw} L^{emw} L^{dpv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12201},"legs":[[],[],[]]}},{"id":12202,"L":6,"kind":"4","num":"V6.10886","seq":10886,"edges":[[1,2],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fns} L^{stu} L^{qtv} L^{avw} L^{buw} L^{egp} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-7, 5-12, 6-9, 6-13, 7-8, 8-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12202},"legs":[[],[],[]]}},{"id":12203,"L":6,"kind":"4","num":"V6.10887","seq":10887,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[5,9],[6,9],[8,9],[0,10],[4,10],[7,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{qsw} L^{amv} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-11, 5-12, 6-9, 6-10, 7-8, 7-10, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12203},"legs":[[],[],[]]}},{"id":12204,"L":6,"kind":"4","num":"V6.10888","seq":10888,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[3,6],[5,7],[6,7],[6,8],[4,9],[8,10],[9,10],[1,11],[7,11],[10,11],[0,12],[8,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{ehm} L^{fhn} L^{gpq} L^{npr} L^{qst} L^{muv} L^{suw} L^{drw} L^{btv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-6, 5-10, 6-8, 7-8, 7-9, 8-12, 9-11, 9-13, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12204},"legs":[[],[],[]]}},{"id":12205,"L":6,"kind":"4","num":"V6.10889","seq":10889,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[6,8],[7,8],[3,9],[8,9],[3,10],[7,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ide} L^{mnp} L^{mqr} L^{stu} L^{qsv} L^{gvw} L^{htw} L^{fnu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-12, 6-13, 7-9, 7-13, 8-9, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12205},"legs":[[],[],[]]}},{"id":12206,"L":6,"kind":"4","num":"V6.10890","seq":10890,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[3,8],[7,8],[1,9],[4,9],[1,10],[5,10],[9,10],[2,11],[6,11],[7,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ahu} L^{cpw} L^{dsw} L^{ftv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-11, 3-8, 3-12, 4-7, 4-9, 4-13, 5-6, 5-10, 5-13, 6-7, 6-11, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12207},"legs":[[],[],[]]}},{"id":12208,"L":6,"kind":"4","num":"V6.10892","seq":10892,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,6],[5,7],[4,8],[8,9],[3,10],[7,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{egn} L^{prs} L^{mtu} L^{tvw} L^{hrv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-7, 4-11, 5-9, 6-7, 6-8, 6-13, 8-11, 8-12, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12219},"legs":[[],[],[]]}},{"id":12220,"L":6,"kind":"4","num":"V6.10904","seq":10904,"edges":[[1,2],[3,4],[4,5],[5,6],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{rtu} L^{gnv} L^{avw} L^{bst} L^{equ} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-12, 7-8, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12220},"legs":[[],[],[]]}},{"id":12221,"L":6,"kind":"4","num":"V6.10905","seq":10905,"edges":[[1,2],[3,4],[4,6],[5,6],[6,7],[5,8],[0,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{stu} L^{qvw} L^{atv} L^{buw} L^{egn} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-7, 5-12, 6-7, 6-9, 6-13, 7-8, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12221},"legs":[[],[],[]]}},{"id":12222,"L":6,"kind":"4","num":"V6.10906","seq":10906,"edges":[[0,2],[1,2],[3,4],[3,5],[3,6],[4,7],[5,7],[4,8],[6,8],[6,9],[5,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{gqr} L^{hns} L^{mqt} L^{ruv} L^{puw} L^{dtw} L^{bsv}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-8, 6-11, 7-9, 7-10, 8-13, 9-12, 10-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12222},"legs":[[],[],[]]}},{"id":12223,"L":6,"kind":"4","num":"V6.10907","seq":10907,"edges":[[1,2],[3,4],[5,6],[5,7],[3,8],[6,8],[7,8],[4,9],[6,9],[7,9],[2,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{quv} L^{gsu} L^{mtv} L^{erw} L^{ahn} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-9, 4-12, 5-10, 5-12, 6-7, 6-8, 6-11, 7-9, 7-10, 8-9, 8-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12223},"legs":[[],[],[]]}},{"id":12224,"L":6,"kind":"4","num":"V6.10908","seq":10908,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[6,8],[7,8],[2,9],[3,9],[8,10],[9,10],[3,11],[7,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{nqr} L^{qst} L^{rsu} L^{egv} L^{uvw} L^{htw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-10, 4-12, 5-6, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 9-11, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12224},"legs":[[],[],[]]}},{"id":12225,"L":6,"kind":"4","num":"V6.10909","seq":10909,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[4,9],[6,9],[2,10],[3,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{ntw} L^{egv} L^{drw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-10, 8-9, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12225},"legs":[[],[],[]]}},{"id":12226,"L":6,"kind":"4","num":"V6.10910","seq":10910,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[3,9],[5,9],[2,10],[4,10],[8,10],[1,11],[7,11],[8,11],[0,12],[2,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{hqw} L^{emu} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-12, 9-11, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12226},"legs":[[],[],[]]}},{"id":12227,"L":6,"kind":"4","num":"V6.10911","seq":10911,"edges":[[0,1],[0,1],[3,4],[5,6],[3,8],[6,8],[7,8],[4,9],[7,9],[2,10],[7,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{hrt} L^{muw} L^{evw} L^{dps} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-12, 6-13, 7-9, 7-12, 8-9, 8-10, 8-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12227},"legs":[[],[],[]]}},{"id":12228,"L":6,"kind":"4","num":"V6.10912","seq":10912,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[5,7],[6,7],[3,8],[8,9],[4,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{mqr} L^{nqs} L^{gtu} L^{tvw} L^{hsv} L^{ruw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-13, 4-9, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12228},"legs":[[],[],[]]}},{"id":12229,"L":6,"kind":"4","num":"V6.10913","seq":10913,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[0,8],[2,9],[8,9],[1,10],[4,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{auv} L^{euw} L^{cpw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-8, 7-8, 7-12, 9-10, 9-12, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12235},"legs":[[],[],[]]}},{"id":12236,"L":6,"kind":"4","num":"V6.10920","seq":10920,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[6,7],[3,8],[4,9],[3,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{epr} L^{gtu} L^{mvw} L^{htv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-9, 4-11, 5-10, 6-7, 6-8, 6-13, 7-8, 7-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12236},"legs":[[],[],[]]}},{"id":12237,"L":6,"kind":"4","num":"V6.10921","seq":10921,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,6],[5,7],[3,8],[4,9],[8,9],[7,10],[9,10],[7,11],[8,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{egn} L^{prs} L^{htu} L^{mtv} L^{rvw} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-7, 4-9, 5-10, 6-7, 6-8, 6-13, 8-11, 8-12, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 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11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12238},"legs":[[],[],[]]}},{"id":12239,"L":6,"kind":"4","num":"V6.10923","seq":10923,"edges":[[4,5],[4,6],[5,6],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[2,10],[4,10],[5,10],[0,11],[7,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{tuv} L^{cgw} L^{ehu} L^{fqs} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-11, 7-8, 8-10, 8-12, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12239},"legs":[[],[],[]]}},{"id":12240,"L":6,"kind":"4","num":"V6.10924","seq":10924,"edges":[[4,5],[4,6],[5,6],[5,7],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[2,10],[4,10],[0,11],[8,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{cgv} L^{ehu} L^{fqw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-8, 7-8, 8-10, 9-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12240},"legs":[[],[],[]]}},{"id":12241,"L":6,"kind":"4","num":"V6.10925","seq":10925,"edges":[[0,2],[0,2],[1,3],[1,3],[5,6],[6,7],[5,8],[0,9],[7,9],[8,9],[1,10],[7,10],[8,10],[2,11],[4,11],[3,12],[4,12],[11,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{kpr} L^{rst} L^{quv} L^{csu} L^{ftv} L^{gmw} L^{hnw}","graph":"13 vertices; edges 1-3x2, 1-10, 2-4x2, 2-11, 3-12, 4-13, 5-12, 5-13, 6-7, 6-9, 7-8, 8-10, 8-11, 9-10, 9-11, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12241},"legs":[[],[],[]]}},{"id":12242,"L":6,"kind":"4","num":"V6.10926","seq":10926,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[4,7],[7,8],[5,9],[8,9],[4,10],[5,10],[6,10],[2,11],[8,11],[9,11],[0,12],[1,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jhr} L^{mst} L^{suv} L^{puw} L^{nqr} L^{gvw} L^{cft}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-8, 5-11, 6-10, 6-11, 7-11, 8-9, 8-13, 9-10, 9-12, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12242},"legs":[[],[],[]]}},{"id":12243,"L":6,"kind":"4","num":"V6.10927","seq":10927,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[3,9],[5,9],[2,10],[4,10],[7,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{hpw} L^{emu} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-9, 8-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12243},"legs":[[],[],[]]}},{"id":12244,"L":6,"kind":"4","num":"V6.10928","seq":10928,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[3,9],[8,9],[2,10],[4,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{huw} L^{emv} L^{dtw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12244},"legs":[[],[],[]]}},{"id":12245,"L":6,"kind":"4","num":"V6.10929","seq":10929,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[7,8],[6,9],[7,9],[8,9],[2,10],[5,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{mqr} L^{stu} L^{svw} L^{qtv} L^{enw} L^{fhu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-7, 6-11, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12246},"legs":[[],[],[]]}},{"id":12247,"L":6,"kind":"4","num":"V6.10931","seq":10931,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[4,7],[5,7],[2,8],[3,8],[8,9],[7,10],[9,10],[6,11],[9,11],[10,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{gnr} L^{mps} L^{eht} L^{tuv} L^{suw} L^{rvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-9, 5-8, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12247},"legs":[[],[],[]]}},{"id":12248,"L":6,"kind":"4","num":"V6.10932","seq":10932,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[5,7],[7,8],[7,9],[8,9],[3,10],[6,10],[9,10],[2,11],[6,11],[8,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{nqr} L^{pst} L^{suv} L^{tuw} L^{gqw} L^{erv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-7, 6-8, 7-11, 7-12, 8-9, 8-10, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12257},"legs":[[],[],[]]}},{"id":12258,"L":6,"kind":"4","num":"V6.10942","seq":10942,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[5,8],[1,9],[4,9],[2,10],[7,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahr} L^{cpw} L^{euw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-8, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12258},"legs":[[],[],[]]}},{"id":12259,"L":6,"kind":"4","num":"V6.10943","seq":10943,"edges":[[4,6],[5,6],[1,7],[5,7],[2,8],[3,8],[7,8],[0,9],[4,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{egv} L^{apw} L^{fhw} L^{dtu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-9, 4-11, 4-13, 5-7, 5-10, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12259},"legs":[[],[],[]]}},{"id":12260,"L":6,"kind":"4","num":"V6.10944","seq":10944,"edges":[[3,5],[4,6],[0,7],[4,7],[0,8],[3,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{apv} L^{bhw} L^{etw} L^{crv} L^{fqu} L^{dms}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-6, 4-9, 4-13, 5-7, 5-8, 5-12, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12260},"legs":[[],[],[]]}},{"id":12261,"L":6,"kind":"4","num":"V6.10945","seq":10945,"edges":[[1,2],[3,5],[4,5],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{gnu} L^{rvw} L^{auv} L^{bsw} L^{epq} L^{dht}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-8, 5-12, 6-12, 7-9, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12261},"legs":[[],[],[]]}},{"id":12262,"L":6,"kind":"4","num":"V6.10946","seq":10946,"edges":[[1,2],[3,4],[3,5],[4,6],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{htu} L^{rvw} L^{atv} L^{bsw} L^{epu} L^{dnq}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-7, 5-13, 6-12, 6-13, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12262},"legs":[[],[],[]]}},{"id":12263,"L":6,"kind":"4","num":"V6.10947","seq":10947,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[2,7],[5,7],[3,8],[7,9],[8,9],[6,10],[8,10],[6,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{mqr} L^{ens} L^{htu} L^{stv} L^{quw} L^{rvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-5, 4-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12263},"legs":[[],[],[]]}},{"id":12264,"L":6,"kind":"4","num":"V6.10948","seq":10948,"edges":[[0,1],[0,1],[1,4],[3,4],[6,7],[7,8],[5,9],[7,9],[8,9],[2,10],[6,10],[8,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{qrs} L^{qtu} L^{tvw} L^{muv} L^{erw} L^{fhn} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-10, 6-12, 6-13, 7-8, 7-11, 7-13, 8-9, 8-10, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12264},"legs":[[],[],[]]}},{"id":12265,"L":6,"kind":"4","num":"V6.10949","seq":10949,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[7,9],[8,9],[2,10],[6,10],[0,11],[4,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{muv} L^{etw} L^{anw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-11, 8-10, 9-10, 11-12; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12266},"legs":[[],[],[]]}},{"id":12267,"L":6,"kind":"4","num":"V6.10951","seq":10951,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[6,7],[5,8],[4,9],[8,9],[2,10],[7,10],[3,11],[5,11],[8,11],[1,12],[9,12],[10,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{ipq} L^{kcr} L^{mrs} L^{ptu} L^{ntv} L^{gsw} L^{hqu} L^{dvw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-8, 5-10, 6-9, 6-12, 7-8, 8-11, 9-10, 9-12, 10-13, 11-13; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12276},"legs":[[],[],[]]}},{"id":12277,"L":6,"kind":"4","num":"V6.10961","seq":10961,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[4,8],[0,9],[6,9],[8,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{epv} L^{asv} L^{cuw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-8, 7-10, 7-12, 8-11, 9-10, 11-12; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12314},"legs":[[],[],[]]}},{"id":12315,"L":6,"kind":"4","num":"V6.10999","seq":10999,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[6,8],[4,9],[8,9],[5,10],[6,10],[7,10],[1,11],[8,11],[9,11],[0,12],[4,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{inp} L^{kqr} L^{nst} L^{quv} L^{huw} L^{prs} L^{fvw} L^{cmt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-13, 6-8, 6-11, 7-9, 7-11, 8-11, 8-13, 9-10, 9-12, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12315},"legs":[[],[],[]]}},{"id":12316,"L":6,"kind":"4","num":"V6.11000","seq":11000,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[5,7],[4,8],[4,9],[5,9],[7,9],[1,10],[6,10],[7,10],[2,11],[8,11],[3,12],[8,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{kpq} L^{icr} L^{pst} L^{muv} L^{nqs} L^{frt} L^{guw} L^{hvw}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-11, 3-12, 4-13, 5-9, 5-10, 6-8, 6-10, 7-11, 8-10, 8-11, 9-12, 9-13, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12316},"legs":[[],[],[]]}},{"id":12317,"L":6,"kind":"4","num":"V6.11001","seq":11001,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[6,8],[7,8],[4,9],[5,9],[2,10],[6,10],[7,10],[0,11],[4,11],[9,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{psu} L^{mqw} L^{etv} L^{anw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-9, 7-11, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12317},"legs":[[],[],[]]}},{"id":12318,"L":6,"kind":"4","num":"V6.11002","seq":11002,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[7,8],[4,9],[5,9],[6,9],[2,10],[6,10],[8,10],[0,11],[7,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{tvw} L^{npr} L^{esv} L^{auw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-6, 5-10, 6-10, 7-8, 7-10, 7-11, 8-9, 8-12, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12318},"legs":[[],[],[]]}},{"id":12319,"L":6,"kind":"4","num":"V6.11003","seq":11003,"edges":[[4,5],[3,6],[4,6],[5,6],[1,7],[2,8],[7,8],[0,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[8,11],[0,12],[3,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{ctu} L^{etv} L^{aqw} L^{dhw} L^{fsv} L^{bmu}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-11, 3-9, 3-12, 4-7, 4-11, 4-13, 5-6, 5-7, 5-10, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12319},"legs":[[],[],[]]}},{"id":12320,"L":6,"kind":"4","num":"V6.11004","seq":11004,"edges":[[1,2],[3,5],[4,5],[3,6],[5,6],[4,7],[6,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gqr} L^{nrs} L^{tuv} L^{atw} L^{bsu} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-8, 5-12, 6-7, 7-8, 8-11, 9-10, 9-11, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12320},"legs":[[],[],[]]}},{"id":12321,"L":6,"kind":"4","num":"V6.11005","seq":11005,"edges":[[0,1],[0,1],[1,4],[4,7],[6,7],[3,8],[2,9],[7,9],[8,9],[3,10],[5,10],[8,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{rst} L^{mru} L^{gvw} L^{euv} L^{hnw} L^{fps} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-12, 4-9, 4-11, 5-8, 6-11, 6-12, 6-13, 7-8, 7-12, 7-13, 8-10, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12321},"legs":[[],[],[]]}},{"id":12322,"L":6,"kind":"4","num":"V6.11006","seq":11006,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[1,9],[3,9],[8,9],[0,10],[4,10],[7,10],[2,11],[4,11],[7,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctw} L^{dhw} L^{apu} L^{fqv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-7, 4-10, 4-13, 5-6, 5-11, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12322},"legs":[[],[],[]]}},{"id":12323,"L":6,"kind":"4","num":"V6.11007","seq":11007,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[1,8],[3,8],[6,8],[2,9],[7,9],[2,10],[7,10],[0,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{chs} L^{etv} L^{fuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-9, 8-10, 8-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12323},"legs":[[],[],[]]}},{"id":12324,"L":6,"kind":"4","num":"V6.11008","seq":11008,"edges":[[4,5],[4,6],[5,6],[0,7],[1,8],[6,8],[1,9],[3,9],[8,9],[2,10],[3,10],[7,10],[2,11],[3,11],[7,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{ctw} L^{dgw} L^{ehu} L^{fmv} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-10, 3-11, 3-12, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12324},"legs":[[],[],[]]}},{"id":12325,"L":6,"kind":"4","num":"V6.11009","seq":11009,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[7,9],[3,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{evw} L^{hnw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-9, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12325},"legs":[[],[],[]]}},{"id":12326,"L":6,"kind":"4","num":"V6.11010","seq":11010,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,7],[6,8],[7,9],[3,10],[8,10],[9,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jeg} L^{mnp} L^{mqr} L^{nqs} L^{rtu} L^{svw} L^{htv} L^{duw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12327},"legs":[[],[],[]]}},{"id":12328,"L":6,"kind":"4","num":"V6.11012","seq":11012,"edges":[[0,1],[0,1],[1,4],[4,6],[5,7],[5,8],[3,9],[6,9],[8,9],[2,10],[7,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{mrs} L^{ntu} L^{pvw} L^{grv} L^{etw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-7, 6-8, 6-9, 6-13, 7-10, 7-13, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12328},"legs":[[],[],[]]}},{"id":12329,"L":6,"kind":"4","num":"V6.11013","seq":11013,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[6,7],[4,8],[5,8],[0,9],[0,10],[7,10],[8,10],[2,11],[3,11],[9,11],[1,12],[7,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{rst} L^{pqu} L^{avw} L^{bsu} L^{ehv} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-12, 5-6, 5-7, 5-9, 6-9, 7-8, 8-11, 8-13, 9-11, 10-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12329},"legs":[[],[],[]]}},{"id":12330,"L":6,"kind":"4","num":"V6.11014","seq":11014,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[6,8],[0,9],[0,10],[7,10],[8,10],[2,11],[5,11],[9,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{nsu} L^{avw} L^{btu} L^{eqv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-11, 10-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12330},"legs":[[],[],[]]}},{"id":12331,"L":6,"kind":"4","num":"V6.11015","seq":11015,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[6,8],[1,9],[3,9],[8,9],[2,10],[4,10],[7,10],[1,11],[4,11],[7,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{atw} L^{chw} L^{fpu} L^{dqv} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-10, 4-13, 5-6, 5-11, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12331},"legs":[[],[],[]]}},{"id":12332,"L":6,"kind":"4","num":"V6.11016","seq":11016,"edges":[[4,5],[3,6],[5,6],[0,7],[4,7],[0,8],[3,8],[7,8],[2,9],[3,9],[1,10],[4,10],[2,11],[6,11],[9,11],[1,12],[5,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{apu} L^{bhu} L^{emv} L^{cqw} L^{ftv} L^{dsw}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-10, 5-6, 5-8, 5-11, 6-7, 6-13, 7-12, 8-9, 10-12, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12333},"legs":[[],[],[]]}},{"id":12334,"L":6,"kind":"4","num":"V6.11018","seq":11018,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[7,8],[3,9],[6,9],[7,9],[2,10],[8,10],[1,11],[5,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{mtv} L^{hsu} L^{evw} L^{dpw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-9, 6-7, 6-12, 6-13, 7-8, 7-10, 8-9, 8-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12334},"legs":[[],[],[]]}},{"id":12335,"L":6,"kind":"4","num":"V6.11019","seq":11019,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[7,9],[1,10],[8,10],[0,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{ehu} L^{ftv} L^{cuw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-8, 8-10, 9-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12335},"legs":[[],[],[]]}},{"id":12336,"L":6,"kind":"4","num":"V6.11020","seq":11020,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[1,8],[2,9],[7,9],[2,10],[3,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{cuv} L^{etw} L^{fhu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-6, 5-7, 6-7, 6-8, 7-8, 8-10, 9-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12336},"legs":[[],[],[]]}},{"id":12337,"L":6,"kind":"4","num":"V6.11021","seq":11021,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[4,8],[6,8],[2,9],[7,9],[8,10],[9,10],[3,11],[7,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{nqr} L^{qst} L^{mru} L^{esv} L^{uvw} L^{htw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-6, 4-12, 5-9, 6-7, 6-13, 7-8, 7-9, 8-10, 8-12, 9-11, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12337},"legs":[[],[],[]]}},{"id":12338,"L":6,"kind":"4","num":"V6.11022","seq":11022,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[2,8],[7,9],[8,9],[3,10],[6,10],[8,10],[4,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{gpt} L^{euv} L^{tuw} L^{hrv} L^{msw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-11, 5-12, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12338},"legs":[[],[],[]]}},{"id":12339,"L":6,"kind":"4","num":"V6.11023","seq":11023,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[6,9],[1,10],[4,10],[8,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{euv} L^{ftw} L^{cpu} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-12, 5-8, 5-11, 6-7, 6-8, 7-8, 7-10, 9-11, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12339},"legs":[[],[],[]]}},{"id":12340,"L":6,"kind":"4","num":"V6.11024","seq":11024,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[2,10],[8,10],[9,10],[1,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahv} L^{euw} L^{fvw} L^{crt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12340},"legs":[[],[],[]]}},{"id":12341,"L":6,"kind":"4","num":"V6.11025","seq":11025,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[4,7],[5,7],[2,8],[3,9],[8,9],[7,10],[9,10],[6,11],[8,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{gnr} L^{mps} L^{etu} L^{htv} L^{svw} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-10, 5-8, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12341},"legs":[[],[],[]]}},{"id":12342,"L":6,"kind":"4","num":"V6.11026","seq":11026,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[2,9],[7,9],[3,10],[5,10],[6,10],[1,11],[8,11],[9,11],[0,12],[2,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{etw} L^{hqs} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-8, 7-11, 8-10, 9-12, 9-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12344},"legs":[[],[],[]]}},{"id":12345,"L":6,"kind":"4","num":"V6.11029","seq":11029,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[5,7],[3,8],[7,9],[8,9],[2,10],[7,10],[8,10],[4,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{gnr} L^{pst} L^{huv} L^{suw} L^{etv} L^{mrw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-9, 5-12, 6-7, 6-8, 6-13, 7-12, 8-10, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12345},"legs":[[],[],[]]}},{"id":12346,"L":6,"kind":"4","num":"V6.11030","seq":11030,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[6,8],[4,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{rvw} L^{nps} L^{atv} L^{euw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-10, 7-8, 7-9, 7-10, 8-11, 8-12, 9-11, 9-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12347},"legs":[[],[],[]]}},{"id":12348,"L":6,"kind":"4","num":"V6.11032","seq":11032,"edges":[[1,2],[3,4],[3,5],[6,7],[6,8],[7,8],[4,9],[5,9],[6,9],[2,10],[7,10],[8,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{suw} L^{mpt} L^{evw} L^{anq} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-10, 6-12, 7-8, 7-9, 7-10, 8-9, 8-11, 9-11; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12350},"legs":[[],[],[]]}},{"id":12351,"L":6,"kind":"4","num":"V6.11035","seq":11035,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[4,7],[5,7],[6,7],[5,8],[4,9],[1,10],[8,10],[9,10],[3,11],[9,11],[2,12],[8,12],[11,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{kcr} L^{mpr} L^{qst} L^{nuv} L^{fsu} L^{hvw} L^{gtw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-11, 3-13, 4-12, 5-8, 5-10, 6-8, 6-9, 7-8, 9-11, 9-13, 10-11, 10-12, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12352},"legs":[[],[],[]]}},{"id":12353,"L":6,"kind":"4","num":"V6.11037","seq":11037,"edges":[[1,2],[3,4],[4,5],[3,6],[5,7],[6,7],[4,8],[6,8],[0,9],[7,9],[0,10],[8,10],[2,11],[5,11],[10,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{prt} L^{nsu} L^{atv} L^{buw} L^{eqw} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-9, 6-8, 6-12, 7-8, 7-9, 8-10, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12353},"legs":[[],[],[]]}},{"id":12354,"L":6,"kind":"4","num":"V6.11038","seq":11038,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[6,7],[5,8],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[4,11],[10,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{rst} L^{qsu} L^{auv} L^{btw} L^{epw} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-7, 5-12, 6-9, 7-8, 8-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12354},"legs":[[],[],[]]}},{"id":12355,"L":6,"kind":"4","num":"V6.11039","seq":11039,"edges":[[1,2],[3,4],[4,5],[3,6],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[1,12],[3,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{prt} L^{nsu} L^{auv} L^{btv} L^{eqw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12355},"legs":[[],[],[]]}},{"id":12356,"L":6,"kind":"4","num":"V6.11040","seq":11040,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[6,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2112*n**13 + 1269*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehw} L^{fmu} L^{csv} L^{art} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-7, 6-8, 6-12, 7-11, 7-12, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12356},"legs":[[],[],[]]}},{"id":12357,"L":6,"kind":"4","num":"V6.11041","seq":11041,"edges":[[4,5],[5,6],[3,7],[5,7],[6,7],[1,8],[6,8],[2,9],[4,9],[2,10],[3,10],[4,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{gst} L^{cuv} L^{epw} L^{fhq} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-10, 5-11, 6-7, 6-8, 7-8, 7-9, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12357},"legs":[[],[],[]]}},{"id":12358,"L":6,"kind":"4","num":"V6.11042","seq":11042,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[7,8],[2,9],[7,9],[1,10],[6,10],[0,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{eht} L^{fuv} L^{csw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-11, 8-9, 8-10, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12358},"legs":[[],[],[]]}},{"id":12359,"L":6,"kind":"4","num":"V6.11043","seq":11043,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[6,8],[4,9],[5,9],[7,9],[0,10],[8,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{msv} L^{nqu} L^{avw} L^{etw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-9, 7-12, 8-10, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12359},"legs":[[],[],[]]}},{"id":12360,"L":6,"kind":"4","num":"V6.11044","seq":11044,"edges":[[1,2],[5,6],[3,7],[6,7],[4,8],[5,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{ftv} L^{mrw} L^{asw} L^{buv} L^{egn} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-9, 5-12, 5-13, 6-7, 6-9, 6-10, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12363},"legs":[[],[],[]]}},{"id":12364,"L":6,"kind":"4","num":"V6.11048","seq":11048,"edges":[[0,2],[1,2],[3,4],[4,5],[5,6],[4,7],[6,7],[3,8],[7,8],[5,9],[6,9],[3,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{hnp} L^{nqr} L^{mqs} L^{fst} L^{pru} L^{gvw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-9, 4-11, 5-6, 5-8, 6-7, 6-10, 7-8, 7-10, 8-9, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12365},"legs":[[],[],[]]}},{"id":12366,"L":6,"kind":"4","num":"V6.11050","seq":11050,"edges":[[1,2],[4,5],[3,6],[5,6],[3,7],[5,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{grt} L^{nuv} L^{auw} L^{bst} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-9, 5-12, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12366},"legs":[[],[],[]]}},{"id":12367,"L":6,"kind":"4","num":"V6.11051","seq":11051,"edges":[[1,2],[3,4],[3,5],[4,5],[6,7],[6,8],[5,9],[7,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{qtu} L^{rvw} L^{ptv} L^{auw} L^{ens} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-12, 6-10, 7-8, 7-9, 7-12, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12367},"legs":[[],[],[]]}},{"id":12368,"L":6,"kind":"4","num":"V6.11052","seq":11052,"edges":[[1,2],[3,4],[3,5],[4,7],[6,7],[5,8],[6,8],[5,9],[6,9],[0,10],[8,10],[9,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mru} L^{psv} L^{qtw} L^{avw} L^{enu} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-12, 6-9, 6-10, 7-8, 7-9, 7-10, 8-12, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12368},"legs":[[],[],[]]}},{"id":12369,"L":6,"kind":"4","num":"V6.11053","seq":11053,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[2,9],[4,9],[8,9],[1,10],[5,10],[8,10],[0,11],[3,11],[7,11],[0,12],[3,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{cvw} L^{fqv} L^{dsw} L^{aht} L^{bmu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-7, 5-10, 6-7, 6-11, 8-12, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12369},"legs":[[],[],[]]}},{"id":12370,"L":6,"kind":"4","num":"V6.11054","seq":11054,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[7,9],[3,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{evw} L^{hnu} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-9, 6-12, 6-13, 7-8, 7-9, 7-11, 8-10, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12371},"legs":[[],[],[]]}},{"id":12372,"L":6,"kind":"4","num":"V6.11056","seq":11056,"edges":[[0,1],[0,1],[3,4],[5,7],[4,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[6,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{nuv} L^{muw} L^{epr} L^{fhw} L^{dsv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-8, 6-10, 6-13, 7-10, 7-12, 7-13, 8-9, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12372},"legs":[[],[],[]]}},{"id":12373,"L":6,"kind":"4","num":"V6.11057","seq":11057,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,7],[6,7],[7,8],[8,9],[3,10],[8,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{eqr} L^{mqs} L^{stu} L^{tvw} L^{huv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-8, 6-12, 6-13, 7-8, 7-13, 8-9, 9-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12373},"legs":[[],[],[]]}},{"id":12374,"L":6,"kind":"4","num":"V6.11058","seq":11058,"edges":[[0,1],[0,1],[1,4],[2,6],[4,8],[5,8],[3,9],[6,9],[7,9],[3,10],[7,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{tuv} L^{mnw} L^{grt} L^{huw} L^{fpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-9, 6-12, 6-13, 7-10, 7-13, 8-10, 8-11, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12374},"legs":[[],[],[]]}},{"id":12375,"L":6,"kind":"4","num":"V6.11059","seq":11059,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[6,9],[1,10],[4,10],[5,10],[0,11],[6,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{emv} L^{ftw} L^{cpr} L^{auw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-11, 6-8, 6-11, 7-8, 7-10, 7-12, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12375},"legs":[[],[],[]]}},{"id":12376,"L":6,"kind":"4","num":"V6.11060","seq":11060,"edges":[[1,2],[4,5],[5,6],[3,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{fsu} L^{nrv} L^{avw} L^{btu} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-6, 5-9, 5-12, 6-7, 6-9, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12377},"legs":[[],[],[]]}},{"id":12378,"L":6,"kind":"4","num":"V6.11062","seq":11062,"edges":[[1,2],[3,4],[4,7],[6,7],[3,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[5,11],[6,11],[1,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{gnw} L^{atv} L^{bpw} L^{equ} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-11, 6-12, 6-13, 7-8, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12378},"legs":[[],[],[]]}},{"id":12379,"L":6,"kind":"4","num":"V6.11063","seq":11063,"edges":[[0,1],[0,1],[1,4],[2,6],[4,8],[5,8],[3,9],[6,9],[7,9],[2,10],[7,10],[8,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{ers} L^{tuv} L^{mnw} L^{grt} L^{fuw} L^{hpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-9, 6-9, 6-12, 6-13, 7-10, 7-13, 8-10, 8-11, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12379},"legs":[[],[],[]]}},{"id":12380,"L":6,"kind":"4","num":"V6.11064","seq":11064,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[5,6],[6,7],[3,8],[7,8],[7,9],[4,10],[9,10],[8,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{gnp} L^{enq} L^{qrs} L^{hrt} L^{suv} L^{muw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-6, 4-9, 5-11, 6-7, 6-13, 7-8, 8-9, 8-10, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12380},"legs":[[],[],[]]}},{"id":12381,"L":6,"kind":"4","num":"V6.11065","seq":11065,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[6,7],[5,8],[7,8],[4,9],[4,10],[5,10],[6,10],[1,11],[8,11],[9,11],[0,12],[7,12],[9,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{inp} L^{kqr} L^{qst} L^{nsu} L^{hvw} L^{mpr} L^{fuv} L^{ctw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-11, 6-9, 6-11, 7-8, 7-11, 8-9, 8-13, 9-12, 10-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12381},"legs":[[],[],[]]}},{"id":12382,"L":6,"kind":"4","num":"V6.11066","seq":11066,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[5,7],[6,7],[5,8],[4,9],[1,10],[8,10],[9,10],[3,11],[9,11],[2,12],[8,12],[11,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{kpq} L^{jcr} L^{mpr} L^{qst} L^{nuv} L^{dsu} L^{hvw} L^{gtw}","graph":"13 vertices; edges 1-2x2, 1-7, 2-11, 3-4x2, 3-13, 4-12, 5-8, 5-10, 6-8, 6-9, 7-8, 9-11, 9-13, 10-11, 10-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12382},"legs":[[],[],[]]}},{"id":12383,"L":6,"kind":"4","num":"V6.11067","seq":11067,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[4,7],[6,8],[7,8],[4,9],[7,9],[5,10],[8,10],[1,11],[5,11],[10,11],[0,12],[6,12],[9,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{jnp} L^{kqr} L^{hst} L^{qsu} L^{mtv} L^{nuw} L^{fpw} L^{crv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-8, 5-10, 6-11, 6-12, 7-9, 7-13, 8-9, 8-10, 9-11, 10-13, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12383},"legs":[[],[],[]]}},{"id":12384,"L":6,"kind":"4","num":"V6.11068","seq":11068,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[7,8],[5,9],[8,9],[4,10],[6,10],[7,10],[4,11],[5,11],[9,11],[0,12],[7,12],[8,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{jnp} L^{ifq} L^{rst} L^{ruv} L^{nuw} L^{hqs} L^{mpw} L^{ctv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-11, 5-12, 6-10, 6-12, 7-11, 8-9, 8-11, 8-13, 9-10, 9-13, 10-12; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12387},"legs":[[],[],[]]}},{"id":12388,"L":6,"kind":"4","num":"V6.11072","seq":11072,"edges":[[4,5],[3,6],[5,6],[3,7],[5,7],[6,7],[1,8],[4,8],[2,9],[2,10],[4,10],[9,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{hst} L^{cpu} L^{evw} L^{fqv} L^{amw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-9, 5-11, 6-7, 6-8, 7-8, 9-13, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12388},"legs":[[],[],[]]}},{"id":12389,"L":6,"kind":"4","num":"V6.11073","seq":11073,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[2,8],[7,8],[1,9],[3,9],[0,10],[3,10],[9,10],[1,11],[5,11],[8,11],[0,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ftv} L^{chw} L^{amw} L^{dsv} L^{bqu}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-7, 4-10, 4-11, 5-6, 5-7, 5-13, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12390},"legs":[[],[],[]]}},{"id":12391,"L":6,"kind":"4","num":"V6.11075","seq":11075,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[3,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{ftu} L^{cmv} L^{apr} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-6, 5-12, 6-7, 6-12, 7-8, 7-10, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12391},"legs":[[],[],[]]}},{"id":12392,"L":6,"kind":"4","num":"V6.11076","seq":11076,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[7,8],[2,9],[4,9],[1,10],[4,10],[6,10],[0,11],[5,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehv} L^{fnw} L^{cpu} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-11, 8-9, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12392},"legs":[[],[],[]]}},{"id":12393,"L":6,"kind":"4","num":"V6.11077","seq":11077,"edges":[[3,4],[3,5],[4,5],[6,7],[2,8],[5,8],[7,8],[0,9],[4,9],[6,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{ruv} L^{equ} L^{aps} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-8, 7-10, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12393},"legs":[[],[],[]]}},{"id":12394,"L":6,"kind":"4","num":"V6.11078","seq":11078,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[3,8],[4,8],[2,9],[8,9],[7,10],[9,10],[3,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{gmu} L^{euv} L^{tvw} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-9, 4-12, 5-9, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12394},"legs":[[],[],[]]}},{"id":12395,"L":6,"kind":"4","num":"V6.11079","seq":11079,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,8],[5,9],[7,9],[8,9],[3,10],[6,10],[7,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{eqr} L^{stu} L^{mvw} L^{nsv} L^{hqt} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-9, 6-10, 6-13, 7-11, 7-13, 8-10, 8-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12395},"legs":[[],[],[]]}},{"id":12396,"L":6,"kind":"4","num":"V6.11080","seq":11080,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[5,6],[6,7],[7,8],[7,9],[8,9],[3,10],[9,10],[4,11],[8,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{gnp} L^{enq} L^{qrs} L^{rtu} L^{stv} L^{hvw} L^{muw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-6, 4-11, 5-12, 6-7, 6-13, 7-8, 8-9, 8-10, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12396},"legs":[[],[],[]]}},{"id":12397,"L":6,"kind":"4","num":"V6.11081","seq":11081,"edges":[[0,1],[0,1],[1,4],[3,5],[4,5],[2,6],[6,7],[6,8],[8,9],[3,10],[7,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gmn} L^{epq} L^{prs} L^{qtu} L^{tvw} L^{hrv} L^{suw} L^{cfn}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-6, 4-11, 5-6, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12397},"legs":[[],[],[]]}},{"id":12398,"L":6,"kind":"4","num":"V6.11082","seq":11082,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[2,8],[3,9],[4,9],[8,9],[6,10],[8,10],[6,11],[7,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{gpt} L^{euv} L^{hmu} L^{rvw} L^{stw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-10, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12398},"legs":[[],[],[]]}},{"id":12399,"L":6,"kind":"4","num":"V6.11083","seq":11083,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[7,8],[5,9],[7,9],[8,9],[3,10],[6,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{mnp} L^{eqr} L^{stu} L^{svw} L^{mtv} L^{hqw} L^{fnu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-10, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12399},"legs":[[],[],[]]}},{"id":12400,"L":6,"kind":"4","num":"V6.11084","seq":11084,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[2,8],[3,9],[8,9],[4,10],[6,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{gpt} L^{euv} L^{huw} L^{mrw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-10, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12400},"legs":[[],[],[]]}},{"id":12401,"L":6,"kind":"4","num":"V6.11085","seq":11085,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[1,10],[8,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{ahu} L^{etv} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-8, 8-10, 9-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12401},"legs":[[],[],[]]}},{"id":12402,"L":6,"kind":"4","num":"V6.11086","seq":11086,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[3,8],[2,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{huv} L^{euw} L^{ctv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-12, 5-6, 5-7, 6-7, 6-8, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12402},"legs":[[],[],[]]}},{"id":12403,"L":6,"kind":"4","num":"V6.11087","seq":11087,"edges":[[3,4],[4,6],[5,6],[3,7],[6,7],[1,8],[5,8],[2,9],[5,9],[2,10],[7,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{htu} L^{crv} L^{esw} L^{fuw} L^{amp} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-8, 4-12, 5-7, 5-12, 6-7, 6-9, 6-10, 7-8, 8-11, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12403},"legs":[[],[],[]]}},{"id":12404,"L":6,"kind":"4","num":"V6.11088","seq":11088,"edges":[[3,4],[3,5],[4,5],[3,6],[5,7],[6,7],[4,8],[6,8],[2,9],[8,9],[1,10],[7,10],[0,11],[2,11],[9,11],[0,12],[1,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{mrs} L^{qrt} L^{psu} L^{euv} L^{ctw} L^{afv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-6, 5-9, 6-8, 7-8, 7-9, 8-11, 9-10, 10-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12404},"legs":[[],[],[]]}},{"id":12405,"L":6,"kind":"4","num":"V6.11089","seq":11089,"edges":[[0,3],[0,3],[2,4],[2,4],[3,4],[1,6],[1,6],[5,7],[5,7],[7,8],[6,9],[5,10],[1,11],[2,11],[10,11],[0,12],[8,12],[9,12],[8,13],[10,14],[9,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghn} L^{pqr} L^{des} L^{pqt} L^{itu} L^{ksv} L^{jrw} L^{fmw} L^{cuv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-7x2, 2-12, 3-5x2, 3-12, 4-5, 6-8x2, 6-11, 7-10, 8-9, 9-13, 10-13, 11-12; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12405},"legs":[[],[],[]]}},{"id":12406,"L":6,"kind":"4","num":"V6.11090","seq":11090,"edges":[[2,3],[2,3],[3,4],[0,5],[0,5],[4,6],[4,6],[1,7],[1,7],[7,8],[6,9],[5,10],[1,11],[2,11],[10,11],[0,12],[8,12],[9,12],[10,13],[8,14],[9,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{npq} L^{abr} L^{pqs} L^{det} L^{jtu} L^{ksv} L^{irw} L^{fmw} L^{cuv}","graph":"13 vertices; edges 1-6x2, 1-13, 2-8x2, 2-12, 3-4x2, 3-12, 4-5, 5-7x2, 6-11, 7-10, 8-9, 9-13, 10-13, 11-12; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12406},"legs":[[],[],[]]}},{"id":12407,"L":6,"kind":"4","num":"V6.11091","seq":11091,"edges":[[4,5],[4,6],[5,7],[6,7],[1,8],[3,8],[2,9],[3,9],[7,9],[0,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{cgw} L^{ehv} L^{asu} L^{fqw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-8, 6-11, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12407},"legs":[[],[],[]]}},{"id":12408,"L":6,"kind":"4","num":"V6.11092","seq":11092,"edges":[[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[2,9],[3,9],[7,9],[0,10],[4,10],[6,10],[0,11],[3,11],[5,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{egv} L^{fhw} L^{apu} L^{bms} L^{dqt}","graph":"13 vertices; edges 1-11, 1-12, 2-8, 2-13, 3-9, 3-10, 4-9, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12408},"legs":[[],[],[]]}},{"id":12409,"L":6,"kind":"4","num":"V6.11093","seq":11093,"edges":[[4,5],[4,6],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[7,9],[2,10],[5,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 587*n**15 + 1426*n**14 - 1886*n**13 + 1060*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{qvw} L^{cgv} L^{ehw} L^{frt} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-11, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12409},"legs":[[],[],[]]}},{"id":12410,"L":6,"kind":"4","num":"V6.11094","seq":11094,"edges":[[0,1],[0,1],[1,4],[3,5],[4,6],[5,6],[6,7],[7,8],[7,9],[2,10],[8,10],[9,10],[3,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{mnq} L^{qrs} L^{rtu} L^{svw} L^{etv} L^{huw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-12, 5-7, 6-7, 6-13, 7-8, 8-9, 8-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12410},"legs":[[],[],[]]}},{"id":12411,"L":6,"kind":"4","num":"V6.11095","seq":11095,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[3,7],[5,7],[4,8],[8,9],[7,10],[8,10],[9,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{enr} L^{gps} L^{mtu} L^{tvw} L^{suv} L^{hrw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-8, 4-12, 5-9, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12411},"legs":[[],[],[]]}},{"id":12412,"L":6,"kind":"4","num":"V6.11096","seq":11096,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[6,8],[7,8],[3,9],[8,9],[3,10],[5,10],[7,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jde} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{gvw} L^{hmu} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-11, 6-12, 6-13, 7-8, 7-9, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12412},"legs":[[],[],[]]}},{"id":12413,"L":6,"kind":"4","num":"V6.11097","seq":11097,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[3,7],[5,7],[3,9],[8,9],[4,10],[8,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{enr} L^{gps} L^{tuv} L^{htw} L^{muw} L^{rsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-8, 4-10, 5-11, 6-7, 6-8, 6-13, 7-12, 8-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12413},"legs":[[],[],[]]}},{"id":12414,"L":6,"kind":"4","num":"V6.11098","seq":11098,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[6,8],[2,9],[7,9],[1,10],[5,10],[7,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehs} L^{fuw} L^{crv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-9, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12414},"legs":[[],[],[]]}},{"id":12415,"L":6,"kind":"4","num":"V6.11099","seq":11099,"edges":[[3,5],[4,6],[5,6],[1,7],[0,8],[7,8],[2,9],[4,9],[8,9],[2,10],[3,10],[7,10],[1,11],[4,11],[6,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{auw} L^{epw} L^{fhv} L^{dqt} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12415},"legs":[[],[],[]]}},{"id":12416,"L":6,"kind":"4","num":"V6.11100","seq":11100,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[2,9],[7,9],[1,10],[3,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ehv} L^{fuw} L^{cmw} L^{art} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-6, 5-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12416},"legs":[[],[],[]]}},{"id":12417,"L":6,"kind":"4","num":"V6.11101","seq":11101,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[0,8],[7,8],[0,9],[7,9],[1,10],[8,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{atv} L^{buw} L^{cvw} L^{fhs} L^{dmq}","graph":"13 vertices; edges 1-9, 1-10, 2-11, 2-13, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-12, 8-9, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12417},"legs":[[],[],[]]}},{"id":12418,"L":6,"kind":"4","num":"V6.11102","seq":11102,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[1,8],[0,9],[4,9],[8,9],[0,10],[3,10],[7,10],[2,11],[6,11],[7,11],[1,12],[5,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{cvw} L^{aqv} L^{bmt} L^{fsu} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-6, 4-7, 4-11, 5-6, 5-7, 5-10, 6-13, 7-12, 8-11, 8-12, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12418},"legs":[[],[],[]]}},{"id":12419,"L":6,"kind":"4","num":"V6.11103","seq":11103,"edges":[[3,4],[4,5],[3,6],[5,6],[2,7],[1,8],[0,9],[4,9],[8,9],[0,10],[3,10],[7,10],[2,11],[6,11],[7,11],[1,12],[5,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{etu} L^{cvw} L^{apv} L^{bmt} L^{fsu} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-5, 4-7, 4-11, 5-6, 5-10, 6-7, 6-13, 7-12, 8-11, 8-12, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12419},"legs":[[],[],[]]}},{"id":12420,"L":6,"kind":"4","num":"V6.11104","seq":11104,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[1,8],[4,8],[2,9],[4,9],[8,9],[2,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{cnv} L^{epv} L^{fuw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12420},"legs":[[],[],[]]}},{"id":12421,"L":6,"kind":"4","num":"V6.11105","seq":11105,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[4,8],[1,9],[7,9],[2,10],[7,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{epv} L^{ctw} L^{fuw} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-9, 6-7, 7-8, 7-12, 8-10, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12421},"legs":[[],[],[]]}},{"id":12422,"L":6,"kind":"4","num":"V6.11106","seq":11106,"edges":[[0,1],[0,1],[1,4],[2,4],[6,8],[7,8],[3,9],[6,9],[8,9],[3,10],[5,10],[7,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kde} L^{mnp} L^{qrs} L^{tuv} L^{qtw} L^{grw} L^{hmu} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-11, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12422},"legs":[[],[],[]]}},{"id":12423,"L":6,"kind":"4","num":"V6.11107","seq":11107,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[4,9],[8,9],[3,10],[7,10],[9,10],[3,11],[6,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{muw} L^{gtw} L^{hsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-11, 4-12, 5-10, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12423},"legs":[[],[],[]]}},{"id":12424,"L":6,"kind":"4","num":"V6.11108","seq":11108,"edges":[[4,5],[4,6],[5,6],[5,7],[6,7],[1,8],[7,8],[2,9],[3,9],[2,10],[3,10],[4,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{cuv} L^{egw} L^{fhq} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-10, 4-11, 4-12, 5-6, 5-7, 5-11, 6-7, 6-8, 7-8, 8-9, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12424},"legs":[[],[],[]]}},{"id":12425,"L":6,"kind":"4","num":"V6.11109","seq":11109,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[1,8],[7,8],[2,9],[2,10],[3,10],[9,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{ctu} L^{evw} L^{fhv} L^{amw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-6, 5-7, 6-7, 6-8, 7-8, 8-9, 9-13, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12425},"legs":[[],[],[]]}},{"id":12426,"L":6,"kind":"4","num":"V6.11110","seq":11110,"edges":[[0,2],[0,2],[1,3],[1,3],[4,7],[5,8],[6,8],[3,9],[7,9],[8,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[4,12],[5,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{krs} L^{mtu} L^{prv} L^{htv} L^{fuw} L^{gsw} L^{cnq}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-11, 3-12, 4-10, 5-8, 5-13, 6-9, 6-13, 7-9, 7-12, 8-10, 8-11, 9-10, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12426},"legs":[[],[],[]]}},{"id":12427,"L":6,"kind":"4","num":"V6.11111","seq":11111,"edges":[[0,2],[0,2],[1,3],[1,3],[5,8],[7,8],[2,9],[7,9],[8,9],[0,10],[4,10],[7,10],[3,11],[4,11],[6,11],[1,12],[5,12],[6,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{krs} L^{tuv} L^{ptw} L^{guw} L^{cmv} L^{hnr} L^{fqs}","graph":"13 vertices; edges 1-3x2, 1-11, 2-4x2, 2-13, 3-10, 4-12, 5-11, 5-12, 6-9, 6-13, 7-12, 7-13, 8-9, 8-10, 8-11, 9-10; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12427},"legs":[[],[],[]]}},{"id":12428,"L":6,"kind":"4","num":"V6.11112","seq":11112,"edges":[[0,1],[0,1],[2,3],[2,3],[6,7],[5,8],[0,9],[7,9],[8,9],[1,10],[7,10],[8,10],[3,11],[4,11],[6,11],[2,12],[4,12],[5,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{jmn} L^{ipq} L^{krs} L^{rtu} L^{pvw} L^{ctv} L^{duw} L^{hms} L^{gnq}","graph":"13 vertices; edges 1-2x2, 1-10, 2-11, 3-4x2, 3-13, 4-12, 5-12, 5-13, 6-9, 6-13, 7-8, 7-12, 8-10, 8-11, 9-10, 9-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12428},"legs":[[],[],[]]}},{"id":12429,"L":6,"kind":"4","num":"V6.11113","seq":11113,"edges":[[0,2],[0,2],[1,3],[1,3],[6,8],[7,8],[4,9],[5,9],[6,9],[3,10],[7,10],[8,10],[2,11],[4,11],[5,11],[0,12],[1,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{krs} L^{tuv} L^{rtw} L^{mps} L^{huw} L^{gnq} L^{cfv}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-10, 5-12, 6-10, 6-12, 7-9, 7-10, 8-9, 8-11, 8-13, 9-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12429},"legs":[[],[],[]]}},{"id":12430,"L":6,"kind":"4","num":"V6.11114","seq":11114,"edges":[[1,2],[1,2],[0,3],[0,3],[5,8],[6,8],[7,8],[2,9],[7,9],[3,10],[6,10],[9,10],[1,11],[4,11],[7,11],[0,12],[4,12],[5,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kpq} L^{jrs} L^{tuv} L^{prt} L^{guw} L^{hsw} L^{fmv} L^{cnq}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-10, 4-11, 5-12, 5-13, 6-9, 6-13, 7-9, 7-11, 8-9, 8-10, 8-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12430},"legs":[[],[],[]]}},{"id":12431,"L":6,"kind":"4","num":"V6.11115","seq":11115,"edges":[[3,4],[3,5],[4,5],[4,6],[5,6],[3,7],[6,8],[2,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[7,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{pqr} L^{mst} L^{ruv} L^{euw} L^{csv} L^{aft} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-6, 5-7, 6-7, 7-9, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12431},"legs":[[],[],[]]}},{"id":12432,"L":6,"kind":"4","num":"V6.11116","seq":11116,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[6,7],[2,8],[3,9],[4,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{hvw} L^{mtv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12432},"legs":[[],[],[]]}},{"id":12433,"L":6,"kind":"4","num":"V6.11117","seq":11117,"edges":[[1,2],[3,4],[3,7],[6,7],[4,8],[5,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{gsv} L^{mpw} L^{aqw} L^{btv} L^{eru} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-9, 5-13, 6-9, 6-10, 6-12, 7-8, 7-11, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12433},"legs":[[],[],[]]}},{"id":12434,"L":6,"kind":"4","num":"V6.11118","seq":11118,"edges":[[4,5],[4,6],[5,6],[0,7],[3,7],[1,8],[3,8],[0,9],[3,9],[2,10],[6,10],[9,10],[2,11],[5,11],[8,11],[1,12],[4,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{agu} L^{chv} L^{bmw} L^{etw} L^{fsv} L^{dqu}","graph":"13 vertices; edges 1-8, 1-10, 2-9, 2-13, 3-11, 3-12, 4-8, 4-9, 4-10, 5-6, 5-7, 5-13, 6-7, 6-12, 7-11, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12434},"legs":[[],[],[]]}},{"id":12435,"L":6,"kind":"4","num":"V6.11119","seq":11119,"edges":[[1,2],[4,6],[5,6],[3,7],[5,7],[4,8],[0,9],[5,9],[7,9],[0,10],[6,10],[8,10],[2,11],[3,11],[8,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{fru} L^{nvw} L^{asu} L^{btv} L^{egw} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-8, 6-10, 7-11, 8-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12435},"legs":[[],[],[]]}},{"id":12436,"L":6,"kind":"4","num":"V6.11120","seq":11120,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[0,9],[4,9],[5,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{apr} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12437},"legs":[[],[],[]]}},{"id":12438,"L":6,"kind":"4","num":"V6.11122","seq":11122,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[2,9],[4,9],[1,10],[5,10],[6,10],[0,11],[7,11],[9,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{fpw} L^{crt} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-11, 8-9, 8-12, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12438},"legs":[[],[],[]]}},{"id":12439,"L":6,"kind":"4","num":"V6.11123","seq":11123,"edges":[[0,1],[0,1],[1,4],[4,5],[3,6],[5,6],[6,7],[2,8],[7,8],[7,9],[3,10],[9,10],[8,11],[9,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{gnq} L^{qrs} L^{ert} L^{suv} L^{huw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-11, 5-6, 6-7, 6-13, 7-8, 8-9, 8-10, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12439},"legs":[[],[],[]]}},{"id":12440,"L":6,"kind":"4","num":"V6.11124","seq":11124,"edges":[[0,1],[0,1],[1,4],[4,5],[3,6],[5,6],[6,7],[7,8],[7,9],[8,9],[2,10],[9,10],[3,11],[8,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{gnq} L^{qrs} L^{rtu} L^{stv} L^{evw} L^{huw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-12, 5-6, 6-7, 6-13, 7-8, 8-9, 8-10, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12440},"legs":[[],[],[]]}},{"id":12441,"L":6,"kind":"4","num":"V6.11125","seq":11125,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[3,7],[5,7],[3,8],[4,8],[8,9],[7,10],[9,10],[6,11],[9,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{enr} L^{gps} L^{hmt} L^{tuv} L^{suw} L^{rvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-8, 4-9, 5-9, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12441},"legs":[[],[],[]]}},{"id":12442,"L":6,"kind":"4","num":"V6.11126","seq":11126,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[3,7],[5,7],[3,8],[8,9],[4,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{enr} L^{gps} L^{htu} L^{tvw} L^{msv} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-8, 4-9, 5-11, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12442},"legs":[[],[],[]]}},{"id":12443,"L":6,"kind":"4","num":"V6.11127","seq":11127,"edges":[[1,2],[3,4],[5,6],[4,7],[6,7],[3,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[5,11],[8,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{msu} L^{gvw} L^{atu} L^{bqv} L^{erw} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-13, 6-7, 6-11, 6-12, 7-8, 7-10, 8-10, 9-11, 9-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12444},"legs":[[],[],[]]}},{"id":12445,"L":6,"kind":"4","num":"V6.11129","seq":11129,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[2,10],[3,10],[9,10],[1,11],[5,11],[8,11],[0,12],[6,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{enw} L^{fhw} L^{drv} L^{ctu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-8, 7-13, 8-13, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12445},"legs":[[],[],[]]}},{"id":12446,"L":6,"kind":"4","num":"V6.11130","seq":11130,"edges":[[0,1],[0,1],[1,4],[2,4],[6,8],[7,8],[3,9],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{qrs} L^{tuv} L^{qtw} L^{guw} L^{hmr} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-11, 6-12, 6-13, 7-9, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12446},"legs":[[],[],[]]}},{"id":12447,"L":6,"kind":"4","num":"V6.11131","seq":11131,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[7,8],[7,9],[8,9],[3,10],[5,10],[9,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{eqr} L^{qst} L^{suv} L^{tuw} L^{hmw} L^{fnv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-11, 6-12, 6-13, 7-8, 7-13, 8-9, 8-10, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12447},"legs":[[],[],[]]}},{"id":12448,"L":6,"kind":"4","num":"V6.11132","seq":11132,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[7,8],[4,9],[2,10],[8,10],[9,10],[3,11],[7,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{mvw} L^{euv} L^{htw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-12, 5-10, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12448},"legs":[[],[],[]]}},{"id":12449,"L":6,"kind":"4","num":"V6.11133","seq":11133,"edges":[[0,2],[0,2],[1,3],[1,3],[1,5],[2,6],[3,6],[7,8],[4,9],[4,10],[5,10],[9,10],[7,11],[8,11],[9,11],[0,12],[7,12],[8,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ifp} L^{jgh} L^{qrs} L^{qtu} L^{mvw} L^{npv} L^{rtw} L^{csu}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-6, 3-7, 4-7, 5-10, 5-11, 6-11, 8-9, 8-12, 8-13, 9-12, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12449},"legs":[[],[],[]]}},{"id":12450,"L":6,"kind":"4","num":"V6.11134","seq":11134,"edges":[[0,3],[0,3],[3,4],[4,5],[4,5],[2,6],[2,6],[1,7],[1,7],[7,8],[6,9],[5,10],[1,11],[2,11],[10,11],[0,12],[8,12],[9,12],[10,13],[8,14],[9,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{npq} L^{pqr} L^{ghs} L^{det} L^{jtu} L^{ksv} L^{irw} L^{fmw} L^{cuv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-8x2, 2-12, 3-7x2, 3-12, 4-5, 5-6x2, 6-11, 7-10, 8-9, 9-13, 10-13, 11-12; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12450},"legs":[[],[],[]]}},{"id":12451,"L":6,"kind":"4","num":"V6.11135","seq":11135,"edges":[[1,2],[1,2],[0,3],[0,3],[4,7],[7,8],[5,9],[6,9],[8,9],[3,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 804*n**14 - 880*n**13 + 400*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jrs} L^{mtu} L^{tvw} L^{prv} L^{hqs} L^{gnw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-8, 5-12, 6-10, 6-11, 7-10, 7-11, 8-9, 8-13, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12451},"legs":[[],[],[]]}},{"id":12452,"L":6,"kind":"4","num":"V6.11136","seq":11136,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[7,8],[5,9],[6,9],[8,9],[4,10],[6,10],[7,10],[1,11],[5,11],[8,11],[0,12],[4,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 833*n**14 - 920*n**13 + 420*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{jnp} L^{kqr} L^{stu} L^{svw} L^{nqv} L^{hrt} L^{fpw} L^{cmu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-10, 6-12, 7-10, 7-11, 8-9, 8-11, 8-13, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12452},"legs":[[],[],[]]}},{"id":12453,"L":6,"kind":"4","num":"V6.11137","seq":11137,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[5,8],[2,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 585*n**15 + 1407*n**14 - 1827*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahr} L^{ept} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-8, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12453},"legs":[[],[],[]]}},{"id":12454,"L":6,"kind":"4","num":"V6.11138","seq":11138,"edges":[[1,2],[5,6],[3,7],[5,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{frv} L^{gmw} L^{avw} L^{bst} L^{enu} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-9, 5-12, 5-13, 6-7, 6-8, 6-11, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12454},"legs":[[],[],[]]}},{"id":12455,"L":6,"kind":"4","num":"V6.11139","seq":11139,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[2,9],[4,9],[7,9],[0,10],[5,10],[6,10],[2,11],[7,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{epu} L^{art} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-11, 8-10, 8-12, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12455},"legs":[[],[],[]]}},{"id":12456,"L":6,"kind":"4","num":"V6.11140","seq":11140,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{mqs} L^{avw} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-10, 7-12, 8-9, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12456},"legs":[[],[],[]]}},{"id":12457,"L":6,"kind":"4","num":"V6.11141","seq":11141,"edges":[[0,2],[1,2],[3,4],[3,5],[3,6],[4,7],[5,7],[4,8],[6,8],[5,9],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{kab} L^{icd} L^{jac} L^{efg} L^{ehm} L^{fnp} L^{gqr} L^{hns} L^{mqt} L^{puv} L^{ruw} L^{dst} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-8, 6-10, 7-9, 7-11, 8-12, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12457},"legs":[[],[],[]]}},{"id":12458,"L":6,"kind":"4","num":"V6.11142","seq":11142,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[6,7],[5,8],[6,8],[0,9],[0,10],[7,10],[8,10],[2,11],[3,11],[9,11],[1,12],[6,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{nqt} L^{pru} L^{avw} L^{btu} L^{ehv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-8, 6-9, 7-8, 7-9, 7-13, 8-11, 9-11, 10-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12458},"legs":[[],[],[]]}},{"id":12459,"L":6,"kind":"4","num":"V6.11143","seq":11143,"edges":[[3,4],[3,5],[4,6],[5,7],[6,7],[2,8],[3,8],[2,9],[7,9],[1,10],[5,10],[9,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{qsu} L^{emv} L^{fuw} L^{crw} L^{apt} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-7, 5-12, 6-8, 6-11, 7-8, 7-12, 8-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12459},"legs":[[],[],[]]}},{"id":12460,"L":6,"kind":"4","num":"V6.11144","seq":11144,"edges":[[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[4,9],[1,10],[3,10],[6,10],[0,11],[4,11],[5,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{egw} L^{fhp} L^{cmv} L^{aqt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-11, 5-8, 5-10, 5-12, 6-7, 6-8, 6-12, 7-8, 7-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12460},"legs":[[],[],[]]}},{"id":12461,"L":6,"kind":"4","num":"V6.11145","seq":11145,"edges":[[3,4],[3,5],[4,6],[5,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[5,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{quv} L^{emw} L^{fsu} L^{crv} L^{apt} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-7, 5-12, 6-8, 6-11, 7-10, 7-12, 8-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12461},"legs":[[],[],[]]}},{"id":12462,"L":6,"kind":"4","num":"V6.11146","seq":11146,"edges":[[4,5],[3,6],[4,6],[5,6],[1,7],[2,8],[7,8],[0,9],[3,9],[1,10],[4,10],[9,10],[0,11],[5,11],[8,11],[2,12],[3,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{ctu} L^{etv} L^{ahw} L^{dqw} L^{bsv} L^{fmu}","graph":"13 vertices; edges 1-10, 1-12, 2-8, 2-11, 3-9, 3-13, 4-7, 4-10, 4-13, 5-6, 5-7, 5-11, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12462},"legs":[[],[],[]]}},{"id":12463,"L":6,"kind":"4","num":"V6.11147","seq":11147,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[2,8],[6,9],[8,9],[4,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{gpt} L^{euv} L^{ruw} L^{mtv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-12, 5-11, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12463},"legs":[[],[],[]]}},{"id":12464,"L":6,"kind":"4","num":"V6.11148","seq":11148,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[4,9],[8,9],[3,10],[7,10],[9,10],[1,11],[6,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{fpv} L^{mvw} L^{htw} L^{dru} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-12, 7-13, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12464},"legs":[[],[],[]]}},{"id":12465,"L":6,"kind":"4","num":"V6.11149","seq":11149,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ehv} L^{fmt} L^{cuw} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-7, 6-7, 6-8, 7-12, 8-10, 8-11, 9-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12466},"legs":[[],[],[]]}},{"id":12467,"L":6,"kind":"4","num":"V6.11151","seq":11151,"edges":[[4,5],[3,6],[4,6],[5,6],[1,7],[1,8],[7,8],[2,9],[8,9],[2,10],[5,10],[9,10],[0,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{ctu} L^{dtv} L^{evw} L^{fsw} L^{ahu} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12467},"legs":[[],[],[]]}},{"id":12468,"L":6,"kind":"4","num":"V6.11152","seq":11152,"edges":[[4,5],[3,6],[5,6],[0,7],[4,7],[0,8],[3,8],[2,9],[3,9],[8,9],[1,10],[4,10],[7,10],[2,11],[6,11],[1,12],[5,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{apu} L^{bhv} L^{emv} L^{cqu} L^{ftw} L^{dsw}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-10, 5-6, 5-8, 5-11, 6-7, 6-13, 7-12, 8-11, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12468},"legs":[[],[],[]]}},{"id":12469,"L":6,"kind":"4","num":"V6.11153","seq":11153,"edges":[[0,1],[0,1],[1,4],[4,7],[3,8],[7,8],[2,9],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{rst} L^{muv} L^{guw} L^{evw} L^{hnr} L^{fps} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-12, 4-9, 4-11, 5-8, 6-11, 6-12, 6-13, 7-11, 7-12, 7-13, 8-9, 8-10, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12469},"legs":[[],[],[]]}},{"id":12470,"L":6,"kind":"4","num":"V6.11154","seq":11154,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[2,8],[7,8],[3,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{mtu} L^{etv} L^{gvw} L^{hru} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-8, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12470},"legs":[[],[],[]]}},{"id":12471,"L":6,"kind":"4","num":"V6.11155","seq":11155,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[6,8],[7,8],[3,9],[8,9],[3,10],[5,10],[7,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kde} L^{mnp} L^{mqr} L^{stu} L^{qsv} L^{gvw} L^{hnt} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-11, 6-13, 7-9, 7-13, 8-9, 8-11, 8-12, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12471},"legs":[[],[],[]]}},{"id":12472,"L":6,"kind":"4","num":"V6.11156","seq":11156,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,6],[5,9],[7,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{mnp} L^{emq} L^{rst} L^{uvw} L^{nru} L^{hsv} L^{ftw} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-7, 6-10, 6-13, 7-13, 8-10, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12472},"legs":[[],[],[]]}},{"id":12473,"L":6,"kind":"4","num":"V6.11157","seq":11157,"edges":[[0,1],[0,1],[1,4],[6,7],[2,8],[4,8],[3,9],[5,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{ruv} L^{emw} L^{gnw} L^{hsu} L^{fpv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-10, 6-12, 6-13, 7-8, 7-11, 7-13, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12473},"legs":[[],[],[]]}},{"id":12474,"L":6,"kind":"4","num":"V6.11158","seq":11158,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[2,8],[2,9],[6,9],[7,9],[1,10],[5,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nru} L^{evw} L^{ftu} L^{csv} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-7, 4-12, 5-8, 5-12, 6-7, 6-8, 6-11, 7-10, 8-10, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12474},"legs":[[],[],[]]}},{"id":12475,"L":6,"kind":"4","num":"V6.11159","seq":11159,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[3,9],[5,9],[1,10],[4,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fmr} L^{cpu} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-11, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12475},"legs":[[],[],[]]}},{"id":12476,"L":6,"kind":"4","num":"V6.11160","seq":11160,"edges":[[1,2],[3,5],[5,6],[4,7],[5,7],[3,8],[4,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{qst} L^{mru} L^{gnv} L^{asw} L^{buv} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-8, 5-9, 5-12, 6-7, 6-8, 7-10, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12476},"legs":[[],[],[]]}},{"id":12477,"L":6,"kind":"4","num":"V6.11161","seq":11161,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[3,9],[0,10],[3,10],[9,10],[2,11],[4,11],[5,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{ehw} L^{bmw} L^{fps} L^{dqt}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-13, 3-10, 3-12, 4-9, 4-10, 4-11, 5-7, 5-12, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12477},"legs":[[],[],[]]}},{"id":12478,"L":6,"kind":"4","num":"V6.11162","seq":11162,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[5,8],[3,9],[6,9],[7,9],[3,10],[5,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{mtu} L^{nvw} L^{grt} L^{hpv} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-9, 6-11, 6-13, 7-10, 7-13, 8-10, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12478},"legs":[[],[],[]]}},{"id":12479,"L":6,"kind":"4","num":"V6.11163","seq":11163,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[8,11],[0,12],[5,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{nvw} L^{egq} L^{fhu} L^{dtv} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-10, 6-13, 7-8, 7-12, 8-11, 9-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12479},"legs":[[],[],[]]}},{"id":12480,"L":6,"kind":"4","num":"V6.11164","seq":11164,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[6,8],[3,9],[4,9],[7,9],[3,10],[4,10],[8,10],[1,11],[5,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{etw} L^{gmu} L^{hnw} L^{dqv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12480},"legs":[[],[],[]]}},{"id":12481,"L":6,"kind":"4","num":"V6.11165","seq":11165,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[3,11],[6,11],[0,12],[4,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{psv} L^{mvw} L^{eqt} L^{fgw} L^{dhu} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-11, 4-12, 5-9, 5-13, 6-8, 6-10, 6-13, 7-8, 7-10, 7-12, 8-9, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12481},"legs":[[],[],[]]}},{"id":12482,"L":6,"kind":"4","num":"V6.11166","seq":11166,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[5,8],[3,9],[6,9],[8,9],[2,10],[6,10],[7,10],[1,11],[4,11],[7,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{mrw} L^{gsw} L^{etu} L^{dnv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-9, 5-12, 6-7, 6-8, 6-9, 7-10, 7-11, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12482},"legs":[[],[],[]]}},{"id":12483,"L":6,"kind":"4","num":"V6.11167","seq":11167,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[5,8],[7,8],[4,9],[6,9],[2,10],[3,10],[5,10],[1,11],[3,11],[9,11],[0,12],[4,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{equ} L^{mtw} L^{fgr} L^{dhw} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-11, 4-12, 5-10, 5-13, 6-7, 6-9, 6-11, 7-8, 7-10, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12483},"legs":[[],[],[]]}},{"id":12484,"L":6,"kind":"4","num":"V6.11168","seq":11168,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[3,9],[7,9],[2,10],[4,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{huw} L^{env} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12484},"legs":[[],[],[]]}},{"id":12485,"L":6,"kind":"4","num":"V6.11169","seq":11169,"edges":[[1,2],[1,2],[0,3],[0,3],[4,8],[5,8],[6,8],[2,9],[7,9],[3,10],[7,10],[9,10],[1,11],[6,11],[7,11],[0,12],[4,12],[5,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{krs} L^{tuv} L^{mpr} L^{gtw} L^{huw} L^{fsv} L^{cnq}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-10, 4-11, 5-9, 5-13, 6-9, 6-13, 7-9, 7-12, 8-10, 8-11, 8-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12485},"legs":[[],[],[]]}},{"id":12486,"L":6,"kind":"4","num":"V6.11170","seq":11170,"edges":[[4,6],[5,6],[0,7],[4,7],[1,8],[5,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[3,11],[6,11],[0,12],[4,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{apv} L^{csv} L^{egw} L^{dhw} L^{fmu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-10, 4-11, 4-12, 5-7, 5-8, 5-13, 6-7, 6-9, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12486},"legs":[[],[],[]]}},{"id":12487,"L":6,"kind":"4","num":"V6.11171","seq":11171,"edges":[[1,2],[3,4],[3,6],[5,6],[4,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[5,11],[1,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{mtu} L^{qsv} L^{avw} L^{btw} L^{ehr} L^{dnu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-8, 5-13, 6-7, 6-9, 6-12, 7-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12487},"legs":[[],[],[]]}},{"id":12488,"L":6,"kind":"4","num":"V6.11172","seq":11172,"edges":[[1,2],[3,5],[4,6],[3,7],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{gqu} L^{nsv} L^{avw} L^{buw} L^{ert} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-9, 5-13, 6-8, 6-12, 7-9, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12488},"legs":[[],[],[]]}},{"id":12489,"L":6,"kind":"4","num":"V6.11173","seq":11173,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[3,8],[4,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[7,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{mpv} L^{cvw} L^{est} L^{afu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-7, 5-9, 6-7, 6-8, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12489},"legs":[[],[],[]]}},{"id":12490,"L":6,"kind":"4","num":"V6.11174","seq":11174,"edges":[[4,5],[4,6],[5,6],[0,7],[3,7],[2,8],[3,8],[1,9],[3,9],[0,10],[4,10],[8,10],[1,11],[6,11],[9,11],[2,12],[5,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{agu} L^{ehv} L^{cmw} L^{bqv} L^{dtw} L^{fsu}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-12, 3-9, 3-13, 4-8, 4-9, 4-10, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-13, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12490},"legs":[[],[],[]]}},{"id":12491,"L":6,"kind":"4","num":"V6.11175","seq":11175,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[5,8],[6,8],[4,9],[7,9],[3,10],[6,10],[7,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{epr} L^{mtw} L^{hsu} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-9, 7-11, 8-10, 8-11, 8-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12491},"legs":[[],[],[]]}},{"id":12492,"L":6,"kind":"4","num":"V6.11176","seq":11176,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[3,8],[4,9],[8,9],[7,10],[9,10],[3,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{egu} L^{muv} L^{tvw} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-12, 5-10, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 10-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12493},"legs":[[],[],[]]}},{"id":12494,"L":6,"kind":"4","num":"V6.11178","seq":11178,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[3,8],[4,9],[5,9],[8,9],[2,10],[4,10],[6,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{hvw} L^{mrv} L^{ens} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-8, 6-10, 7-11, 7-12, 8-13, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12494},"legs":[[],[],[]]}},{"id":12495,"L":6,"kind":"4","num":"V6.11179","seq":11179,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[5,6],[3,7],[4,7],[6,8],[7,9],[8,9],[6,10],[8,10],[1,11],[10,11],[0,12],[9,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{kab} L^{icd} L^{jac} L^{efg} L^{ehm} L^{fhn} L^{npq} L^{gmr} L^{pst} L^{rsu} L^{qtv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-6, 5-8, 6-7, 7-9, 7-11, 8-10, 9-10, 9-11, 10-13, 11-12, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12496},"legs":[[],[],[]]}},{"id":12497,"L":6,"kind":"4","num":"V6.11181","seq":11181,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[3,9],[8,9],[2,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{hvw} L^{ent} L^{drw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-8, 6-12, 7-9, 7-11, 8-13, 9-10, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12500},"legs":[[],[],[]]}},{"id":12501,"L":6,"kind":"4","num":"V6.11185","seq":11185,"edges":[[4,5],[3,6],[5,6],[1,7],[2,8],[7,8],[1,9],[4,9],[7,9],[2,10],[6,10],[8,10],[0,11],[3,11],[4,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{euw} L^{dpv} L^{ftw} L^{ahq} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-10, 3-9, 3-11, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12501},"legs":[[],[],[]]}},{"id":12502,"L":6,"kind":"4","num":"V6.11186","seq":11186,"edges":[[1,2],[3,4],[5,6],[3,7],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{gqu} L^{hmv} L^{avw} L^{bsu} L^{enr} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-9, 5-12, 6-7, 6-8, 6-12, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12502},"legs":[[],[],[]]}},{"id":12503,"L":6,"kind":"4","num":"V6.11187","seq":11187,"edges":[[4,6],[5,6],[1,7],[5,7],[1,8],[3,8],[7,8],[0,9],[4,9],[2,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{dgv} L^{apw} L^{ehw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-9, 3-11, 3-12, 4-9, 4-11, 4-13, 5-7, 5-10, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12504},"legs":[[],[],[]]}},{"id":12505,"L":6,"kind":"4","num":"V6.11189","seq":11189,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[3,9],[6,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nqw} L^{gsw} L^{etu} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-12, 7-10, 7-11, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12505},"legs":[[],[],[]]}},{"id":12506,"L":6,"kind":"4","num":"V6.11190","seq":11190,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[3,9],[7,9],[2,10],[4,10],[5,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{huw} L^{enq} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12506},"legs":[[],[],[]]}},{"id":12507,"L":6,"kind":"4","num":"V6.11191","seq":11191,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[6,8],[2,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[3,11],[5,11],[0,12],[4,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{mtw} L^{euw} L^{fgq} L^{dhr} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-11, 4-12, 5-9, 5-13, 6-7, 6-11, 6-12, 7-8, 7-9, 8-10, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12507},"legs":[[],[],[]]}},{"id":12508,"L":6,"kind":"4","num":"V6.11192","seq":11192,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[6,8],[2,9],[3,10],[5,10],[9,10],[1,11],[7,11],[9,11],[0,12],[2,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{msu} L^{evw} L^{hqv} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-8, 7-9, 8-12, 9-13, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12508},"legs":[[],[],[]]}},{"id":12509,"L":6,"kind":"4","num":"V6.11193","seq":11193,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[3,9],[8,9],[2,10],[4,10],[5,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{hvw} L^{enq} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-11, 6-13, 7-8, 7-12, 8-9, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12509},"legs":[[],[],[]]}},{"id":12510,"L":6,"kind":"4","num":"V6.11194","seq":11194,"edges":[[1,2],[4,6],[3,7],[5,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mtu} L^{fqv} L^{gnw} L^{avw} L^{brt} L^{epu} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-7, 5-9, 5-12, 6-8, 6-11, 6-13, 7-11, 7-12, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12510},"legs":[[],[],[]]}},{"id":12511,"L":6,"kind":"4","num":"V6.11195","seq":11195,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[3,7],[4,7],[6,8],[7,9],[8,9],[6,10],[8,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{hns} L^{qtu} L^{stv} L^{ruw} L^{aew} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-6, 5-8, 6-7, 7-9, 7-11, 8-10, 9-10, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12511},"legs":[[],[],[]]}},{"id":12512,"L":6,"kind":"4","num":"V6.11196","seq":11196,"edges":[[3,4],[3,5],[4,5],[5,6],[3,7],[4,7],[6,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[0,12],[1,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{mpt} L^{ruv} L^{etu} L^{csv} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-6, 5-8, 6-7, 7-9, 7-11, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12512},"legs":[[],[],[]]}},{"id":12513,"L":6,"kind":"4","num":"V6.11197","seq":11197,"edges":[[1,2],[3,6],[5,6],[4,7],[5,7],[4,8],[5,8],[7,8],[3,9],[6,9],[0,10],[9,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{fqt} L^{mru} L^{nsu} L^{gtv} L^{avw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-7, 4-10, 4-12, 5-8, 5-9, 5-12, 6-7, 6-8, 6-9, 7-10, 8-9, 10-11, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12513},"legs":[[],[],[]]}},{"id":12514,"L":6,"kind":"4","num":"V6.11198","seq":11198,"edges":[[3,4],[3,5],[4,5],[4,7],[5,7],[3,8],[6,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[6,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pqu} L^{mrv} L^{evw} L^{csu} L^{aft} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-8, 7-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12514},"legs":[[],[],[]]}},{"id":12515,"L":6,"kind":"4","num":"V6.11199","seq":11199,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[4,8],[3,9],[5,9],[8,9],[2,10],[7,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{gst} L^{mpu} L^{nvw} L^{hqv} L^{euw} L^{drs} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-7, 4-10, 5-8, 5-9, 6-8, 6-10, 6-12, 7-12, 7-13, 8-11, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12515},"legs":[[],[],[]]}},{"id":12516,"L":6,"kind":"4","num":"V6.11200","seq":11200,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[7,8],[3,9],[6,9],[7,9],[3,10],[7,10],[8,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{mnp} L^{eqr} L^{stu} L^{svw} L^{gqt} L^{huv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-6, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 8-11, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12516},"legs":[[],[],[]]}},{"id":12517,"L":6,"kind":"4","num":"V6.11201","seq":11201,"edges":[[0,1],[0,1],[1,4],[4,6],[5,8],[7,8],[3,9],[6,9],[8,9],[2,10],[5,10],[7,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{mrs} L^{tuv} L^{ntw} L^{grw} L^{epu} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-7, 6-9, 6-11, 6-13, 7-10, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12517},"legs":[[],[],[]]}},{"id":12518,"L":6,"kind":"4","num":"V6.11202","seq":11202,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[4,8],[3,9],[6,9],[7,9],[3,10],[5,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1177*n**14 - 1523*n**13 + 834*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{ers} L^{ntu} L^{mvw} L^{grt} L^{hpv} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-8, 6-11, 6-13, 7-10, 7-13, 8-10, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12518},"legs":[[],[],[]]}},{"id":12519,"L":6,"kind":"4","num":"V6.11203","seq":11203,"edges":[[0,1],[0,1],[3,6],[4,7],[5,7],[6,7],[2,8],[4,9],[8,9],[3,10],[5,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{gst} L^{mps} L^{euv} L^{nuw} L^{hqw} L^{drv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-11, 5-8, 5-10, 6-8, 6-11, 6-12, 7-8, 7-13, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12519},"legs":[[],[],[]]}},{"id":12520,"L":6,"kind":"4","num":"V6.11204","seq":11204,"edges":[[3,6],[4,6],[5,6],[1,7],[2,8],[5,8],[1,9],[5,9],[8,9],[2,10],[4,10],[7,10],[0,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{esw} L^{dtw} L^{fpu} L^{ahv} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-10, 3-9, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12520},"legs":[[],[],[]]}},{"id":12521,"L":6,"kind":"4","num":"V6.11205","seq":11205,"edges":[[1,2],[3,4],[5,6],[4,7],[3,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[6,11],[7,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{gnw} L^{asu} L^{bqw} L^{etv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-11, 6-13, 7-10, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12521},"legs":[[],[],[]]}},{"id":12522,"L":6,"kind":"4","num":"V6.11206","seq":11206,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[5,9],[0,10],[5,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{esw} L^{btw} L^{fhp} L^{dmq}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-13, 3-10, 3-12, 4-9, 4-12, 4-13, 5-7, 5-12, 5-13, 6-7, 6-10, 6-11, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12523},"legs":[[],[],[]]}},{"id":12524,"L":6,"kind":"4","num":"V6.11208","seq":11208,"edges":[[0,1],[0,1],[4,7],[3,8],[5,8],[6,8],[2,9],[4,9],[6,9],[2,10],[3,10],[7,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{mvw} L^{gps} L^{ent} L^{fhv} L^{dqu} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-12, 6-13, 7-9, 7-10, 7-12, 8-11, 8-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12524},"legs":[[],[],[]]}},{"id":12525,"L":6,"kind":"4","num":"V6.11209","seq":11209,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[4,8],[7,8],[2,9],[7,9],[3,10],[5,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{mtv} L^{euw} L^{hqr} L^{dsw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-11, 7-12, 8-9, 8-10, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12525},"legs":[[],[],[]]}},{"id":12526,"L":6,"kind":"4","num":"V6.11210","seq":11210,"edges":[[0,1],[0,1],[4,7],[5,7],[6,7],[3,8],[5,8],[6,8],[2,9],[3,10],[4,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{mps} L^{gqt} L^{evw} L^{hnv} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-8, 6-9, 6-13, 7-8, 7-9, 7-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12526},"legs":[[],[],[]]}},{"id":12527,"L":6,"kind":"4","num":"V6.11211","seq":11211,"edges":[[1,2],[3,5],[4,5],[3,6],[4,7],[6,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{nrt} L^{puv} L^{auw} L^{bst} L^{eqv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-8, 5-9, 6-12, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12527},"legs":[[],[],[]]}},{"id":12528,"L":6,"kind":"4","num":"V6.11212","seq":11212,"edges":[[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[5,6],[4,8],[7,8],[3,9],[0,10],[1,10],[9,10],[2,11],[6,11],[7,12],[9,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{hmp} L^{abq} L^{iqr} L^{kst} L^{jps} L^{nuv} L^{cfu} L^{grw} L^{tvw}","graph":"13 vertices; edges 1-6x2, 1-11, 2-3x2, 2-11, 3-12, 4-5x2, 4-10, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12528},"legs":[[],[],[]]}},{"id":12529,"L":6,"kind":"4","num":"V6.11213","seq":11213,"edges":[[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[5,6],[7,8],[0,9],[1,9],[2,9],[3,10],[6,10],[8,11],[10,11],[4,12],[7,12],[11,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghp} L^{abq} L^{jqr} L^{ist} L^{ksu} L^{cfm} L^{nrv} L^{uvw} L^{ptw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-4x2, 2-10, 3-5x2, 3-10, 4-11, 5-13, 6-7, 7-11, 8-9, 8-13, 9-12, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12529},"legs":[[],[],[]]}},{"id":12530,"L":6,"kind":"4","num":"V6.11214","seq":11214,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[4,6],[5,6],[7,8],[3,9],[1,10],[2,10],[9,10],[0,11],[8,11],[7,12],[9,12],[11,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{jpq} L^{krs} L^{irt} L^{nuv} L^{fgu} L^{ctw} L^{svw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-6x2, 2-11, 3-11, 4-5x2, 4-10, 5-7, 6-7, 8-9, 8-13, 9-12, 10-11, 10-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12530},"legs":[[],[],[]]}},{"id":12531,"L":6,"kind":"4","num":"V6.11215","seq":11215,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[4,5],[5,7],[6,8],[7,8],[1,9],[4,10],[9,10],[2,11],[3,11],[10,11],[0,12],[6,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{mnp} L^{mnq} L^{jrs} L^{kqt} L^{irt} L^{fuv} L^{puw} L^{ghw} L^{csv}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-10, 3-12, 4-12, 5-6x2, 5-11, 6-8, 7-9, 7-13, 8-9, 10-11, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12531},"legs":[[],[],[]]}},{"id":12532,"L":6,"kind":"4","num":"V6.11216","seq":11216,"edges":[[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[4,6],[5,6],[7,8],[3,9],[1,10],[2,10],[9,10],[0,11],[8,11],[7,12],[9,12],[11,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghp} L^{abq} L^{kpq} L^{jrs} L^{irt} L^{nuv} L^{fmu} L^{ctw} L^{svw}","graph":"13 vertices; edges 1-6x2, 1-12, 2-4x2, 2-11, 3-5x2, 3-11, 4-10, 5-7, 6-7, 8-9, 8-13, 9-12, 10-11, 10-13, 12-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12533},"legs":[[],[],[]]}},{"id":12534,"L":6,"kind":"4","num":"V6.11218","seq":11218,"edges":[[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[5,6],[4,8],[7,8],[3,9],[0,10],[1,10],[9,10],[2,11],[6,11],[7,12],[9,12],[11,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghp} L^{abq} L^{iqr} L^{kst} L^{jps} L^{nuv} L^{cfu} L^{mrw} L^{tvw}","graph":"13 vertices; edges 1-6x2, 1-11, 2-4x2, 2-11, 3-5x2, 3-12, 4-10, 5-9, 6-7, 7-12, 8-9, 8-13, 10-11, 10-13, 12-13; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12542},"legs":[[],[],[]]}},{"id":12543,"L":6,"kind":"4","num":"V6.11227","seq":11227,"edges":[[3,4],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[2,9],[7,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[0,12],[1,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{mpr} L^{qst} L^{ruv} L^{esu} L^{ctv} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-8, 7-9, 8-10, 8-11, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12543},"legs":[[],[],[]]}},{"id":12544,"L":6,"kind":"4","num":"V6.11228","seq":11228,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[7,9],[8,9],[7,10],[8,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hnq} L^{prs} L^{qtu} L^{rtv} L^{suw} L^{aew} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-8, 7-9, 8-10, 8-11, 9-10, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12544},"legs":[[],[],[]]}},{"id":12545,"L":6,"kind":"4","num":"V6.11229","seq":11229,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[7,11],[1,12],[3,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{stu} L^{qrv} L^{avw} L^{bsw} L^{ent} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-9, 8-11, 8-12, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12545},"legs":[[],[],[]]}},{"id":12546,"L":6,"kind":"4","num":"V6.11230","seq":11230,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{mqw} L^{asv} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-11, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12546},"legs":[[],[],[]]}},{"id":12547,"L":6,"kind":"4","num":"V6.11231","seq":11231,"edges":[[1,2],[3,4],[3,5],[6,7],[4,8],[7,8],[5,9],[6,9],[7,9],[2,10],[5,10],[6,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{muw} L^{psv} L^{eqt} L^{anw} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-11, 7-8, 7-10, 7-11, 8-9, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12547},"legs":[[],[],[]]}},{"id":12548,"L":6,"kind":"4","num":"V6.11232","seq":11232,"edges":[[1,2],[3,4],[5,6],[5,7],[6,7],[3,8],[7,8],[4,9],[6,9],[8,9],[0,10],[5,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{qsu} L^{guv} L^{mtv} L^{arw} L^{ehn} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-10, 5-12, 6-7, 6-8, 6-11, 7-8, 7-10, 8-9, 9-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12548},"legs":[[],[],[]]}},{"id":12549,"L":6,"kind":"4","num":"V6.11233","seq":11233,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,6],[3,7],[4,8],[7,8],[7,9],[8,9],[5,10],[6,10],[1,11],[10,11],[0,12],[9,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{jab} L^{kcd} L^{iac} L^{efg} L^{ehm} L^{fnp} L^{hnq} L^{grs} L^{mrt} L^{stu} L^{pqv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-11, 7-11, 8-9, 8-10, 9-10, 10-13, 11-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12549},"legs":[[],[],[]]}},{"id":12550,"L":6,"kind":"4","num":"V6.11234","seq":11234,"edges":[[1,2],[3,5],[5,6],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{qst} L^{gmu} L^{svw} L^{auv} L^{btw} L^{enr} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-8, 5-12, 5-13, 6-7, 6-12, 7-9, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12550},"legs":[[],[],[]]}},{"id":12551,"L":6,"kind":"4","num":"V6.11235","seq":11235,"edges":[[1,2],[3,5],[4,5],[5,6],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{gtu} L^{rvw} L^{atv} L^{bsw} L^{enu} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-12, 5-13, 6-7, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12551},"legs":[[],[],[]]}},{"id":12552,"L":6,"kind":"4","num":"V6.11236","seq":11236,"edges":[[1,2],[3,4],[4,5],[5,6],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{gtu} L^{rvw} L^{atv} L^{bsw} L^{equ} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-6, 5-13, 6-7, 6-12, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12552},"legs":[[],[],[]]}},{"id":12553,"L":6,"kind":"4","num":"V6.11237","seq":11237,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[3,7],[5,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[8,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{grs} L^{tuv} L^{atw} L^{bsu} L^{ehp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-12, 5-6, 5-7, 5-12, 6-7, 6-8, 8-11, 9-10, 9-11, 9-13, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12553},"legs":[[],[],[]]}},{"id":12554,"L":6,"kind":"4","num":"V6.11238","seq":11238,"edges":[[1,2],[3,4],[3,5],[4,5],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{htu} L^{qvw} L^{atv} L^{brw} L^{epu} L^{dns}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-6, 5-13, 6-12, 7-9, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12554},"legs":[[],[],[]]}},{"id":12555,"L":6,"kind":"4","num":"V6.11239","seq":11239,"edges":[[3,4],[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[6,9],[1,10],[3,10],[4,10],[0,11],[5,11],[9,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrt} L^{ehv} L^{fuw} L^{cmp} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-8, 5-11, 6-7, 6-8, 6-12, 7-8, 7-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12555},"legs":[[],[],[]]}},{"id":12556,"L":6,"kind":"4","num":"V6.11240","seq":11240,"edges":[[1,2],[3,4],[4,5],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[6,11],[1,12],[3,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{rtu} L^{nqv} L^{avw} L^{btw} L^{egs} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-9, 6-7, 6-9, 7-8, 7-12, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12557},"legs":[[],[],[]]}},{"id":12558,"L":6,"kind":"4","num":"V6.11242","seq":11242,"edges":[[4,6],[5,6],[1,7],[5,7],[1,8],[5,8],[2,9],[3,9],[8,9],[0,10],[3,10],[7,10],[2,11],[4,11],[6,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{dtw} L^{egw} L^{ahv} L^{fpu} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-9, 3-10, 3-12, 4-10, 4-11, 4-13, 5-7, 5-12, 5-13, 6-7, 6-8, 6-9, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12558},"legs":[[],[],[]]}},{"id":12559,"L":6,"kind":"4","num":"V6.11243","seq":11243,"edges":[[3,4],[3,5],[4,6],[5,6],[3,7],[4,8],[7,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[0,12],[1,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{mtu} L^{ptv} L^{euv} L^{crs} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-11, 7-11, 8-9, 8-10, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12559},"legs":[[],[],[]]}},{"id":12560,"L":6,"kind":"4","num":"V6.11244","seq":11244,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[3,7],[4,8],[7,8],[7,9],[8,9],[5,10],[6,10],[0,11],[2,11],[10,11],[0,12],[1,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{hst} L^{nsu} L^{tuv} L^{qrw} L^{aew} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-7, 5-9, 6-7, 6-11, 7-11, 8-9, 8-10, 9-10, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12561},"legs":[[],[],[]]}},{"id":12562,"L":6,"kind":"4","num":"V6.11246","seq":11246,"edges":[[3,4],[3,5],[4,6],[5,6],[5,7],[3,8],[4,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[7,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{rtu} L^{mpv} L^{evw} L^{cst} L^{afu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-7, 5-9, 6-7, 6-8, 7-11, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12562},"legs":[[],[],[]]}},{"id":12563,"L":6,"kind":"4","num":"V6.11247","seq":11247,"edges":[[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[6,8],[2,9],[8,9],[1,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{prs} L^{qrt} L^{suv} L^{euw} L^{ctv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-8, 7-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12563},"legs":[[],[],[]]}},{"id":12564,"L":6,"kind":"4","num":"V6.11248","seq":11248,"edges":[[1,2],[3,5],[4,5],[4,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{nru} L^{gpv} L^{avw} L^{bsu} L^{eqt} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-13, 5-6, 5-8, 5-9, 6-12, 7-8, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12564},"legs":[[],[],[]]}},{"id":12565,"L":6,"kind":"4","num":"V6.11249","seq":11249,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[4,8],[5,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[7,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{ptu} L^{nqv} L^{arw} L^{btv} L^{ehu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-9, 6-8, 6-9, 7-10, 7-13, 8-11, 8-12, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12565},"legs":[[],[],[]]}},{"id":12566,"L":6,"kind":"4","num":"V6.11250","seq":11250,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[2,9],[4,9],[8,9],[0,10],[5,10],[8,10],[0,11],[3,11],[7,11],[1,12],[3,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{cvw} L^{fqv} L^{asw} L^{bht} L^{dmu}","graph":"13 vertices; edges 1-11, 1-12, 2-9, 2-13, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-7, 5-10, 6-7, 6-11, 8-12, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12566},"legs":[[],[],[]]}},{"id":12567,"L":6,"kind":"4","num":"V6.11251","seq":11251,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[7,8],[2,9],[7,9],[3,10],[5,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{mtv} L^{euw} L^{hpw} L^{dqs} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-11, 6-12, 7-8, 7-12, 8-9, 8-10, 9-13, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12578},"legs":[[],[],[]]}},{"id":12579,"L":6,"kind":"4","num":"V6.11263","seq":11263,"edges":[[1,2],[1,2],[0,3],[0,3],[5,7],[6,7],[5,8],[6,8],[7,9],[3,10],[8,10],[9,10],[2,11],[4,11],[9,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{krs} L^{prt} L^{qsu} L^{tvw} L^{huv} L^{gmw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-12, 5-13, 6-8, 6-9, 7-8, 7-9, 8-10, 9-11, 10-11, 10-12; legs 5:1, 6:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12597},"legs":[[],[],[]]}},{"id":12598,"L":6,"kind":"4","num":"V6.11282","seq":11282,"edges":[[1,2],[1,2],[3,4],[3,4],[0,5],[0,5],[4,6],[5,6],[7,8],[3,9],[2,10],[9,10],[1,11],[8,11],[10,11],[0,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{hmp} L^{abq} L^{jpq} L^{irs} L^{krt} L^{nuv} L^{guw} L^{ftw} L^{csv}","graph":"13 vertices; edges 1-6x2, 1-13, 2-3x2, 2-12, 3-11, 4-5x2, 4-10, 5-7, 6-7, 8-9, 8-13, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12600},"legs":[[],[],[]]}},{"id":12601,"L":6,"kind":"4","num":"V6.11285","seq":11285,"edges":[[2,3],[2,3],[0,4],[0,4],[1,5],[1,5],[5,6],[7,8],[0,9],[3,10],[6,10],[9,10],[4,11],[8,11],[9,11],[1,12],[2,12],[7,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{abp} L^{deq} L^{kqr} L^{ist} L^{jsu} L^{cvw} L^{nrv} L^{puw} L^{fmt}","graph":"13 vertices; edges 1-5x2, 1-10, 2-6x2, 2-13, 3-4x2, 3-13, 4-11, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12603},"legs":[[],[],[]]}},{"id":12604,"L":6,"kind":"4","num":"V6.11288","seq":11288,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[4,5],[5,6],[7,8],[0,9],[3,10],[6,10],[9,10],[4,11],[8,11],[9,11],[1,12],[2,12],[7,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{mnp} L^{mnq} L^{kqr} L^{ist} L^{jsu} L^{cvw} L^{hrv} L^{puw} L^{dgt}","graph":"13 vertices; edges 1-2x2, 1-10, 2-13, 3-4x2, 3-13, 4-11, 5-6x2, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12; legs 7:1, 8:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12609},"legs":[[],[],[]]}},{"id":12610,"L":6,"kind":"4","num":"V6.11294","seq":11294,"edges":[[0,1],[0,1],[2,7],[6,7],[3,8],[6,8],[7,8],[3,9],[5,9],[4,10],[5,10],[6,10],[1,11],[4,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{esv} L^{gtv} L^{hpw} L^{mqu} L^{dnw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-9, 4-10, 5-11, 5-12, 6-10, 6-11, 6-13, 7-8, 7-9, 7-11, 8-9, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12610},"legs":[[],[],[]]}},{"id":12611,"L":6,"kind":"4","num":"V6.11295","seq":11295,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[3,8],[7,8],[2,9],[6,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[7,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{mps} L^{ntu} L^{gtv} L^{esw} L^{fhq} L^{drw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-11, 6-12, 7-10, 8-9, 8-13, 9-13, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12618},"legs":[[],[],[]]}},{"id":12619,"L":6,"kind":"4","num":"V6.11303","seq":11303,"edges":[[3,5],[4,5],[5,6],[3,7],[4,7],[3,8],[6,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{rst} L^{hpu} L^{msv} L^{cvw} L^{etu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-6, 4-8, 4-9, 5-6, 5-8, 5-12, 6-7, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12619},"legs":[[],[],[]]}},{"id":12620,"L":6,"kind":"4","num":"V6.11304","seq":11304,"edges":[[5,6],[4,7],[6,7],[3,8],[4,8],[5,8],[0,9],[3,9],[4,9],[2,10],[6,10],[7,10],[1,11],[3,11],[5,11],[0,12],[1,12],[2,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nuw} L^{gps} L^{ahq} L^{evw} L^{cmt} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-9, 4-10, 4-12, 5-8, 5-9, 5-10, 6-7, 6-9, 6-12, 7-8, 7-11, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12620},"legs":[[],[],[]]}},{"id":12621,"L":6,"kind":"4","num":"V6.11305","seq":11305,"edges":[[3,4],[4,5],[3,6],[4,7],[6,7],[3,8],[5,8],[2,9],[7,9],[1,10],[8,10],[9,10],[0,11],[2,11],[6,11],[0,12],[1,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1505*n**14 - 2065*n**13 + 1209*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{psu} L^{mqv} L^{euw} L^{cvw} L^{aft} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-9, 6-13, 7-8, 7-12, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12621},"legs":[[],[],[]]}},{"id":12622,"L":6,"kind":"4","num":"V6.11306","seq":11306,"edges":[[3,4],[5,6],[3,7],[5,7],[6,7],[2,8],[2,9],[4,9],[5,9],[1,10],[6,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{hrt} L^{evw} L^{fns} L^{cuv} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-8, 4-12, 5-10, 5-12, 6-7, 6-8, 6-10, 7-8, 7-11, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12622},"legs":[[],[],[]]}},{"id":12623,"L":6,"kind":"4","num":"V6.11307","seq":11307,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[7,8],[2,9],[4,9],[7,9],[0,10],[5,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2131*n**13 + 1281*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chu} L^{epv} L^{arw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12623},"legs":[[],[],[]]}},{"id":12624,"L":6,"kind":"4","num":"V6.11308","seq":11308,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[1,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{evw} L^{cuv} L^{asw} L^{fpt} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-8, 5-12, 6-7, 6-8, 7-11, 7-12, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12624},"legs":[[],[],[]]}},{"id":12625,"L":6,"kind":"4","num":"V6.11309","seq":11309,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[4,7],[5,7],[3,8],[8,9],[3,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{enr} L^{mps} L^{gtu} L^{tvw} L^{hsv} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-9, 4-11, 5-8, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12625},"legs":[[],[],[]]}},{"id":12626,"L":6,"kind":"4","num":"V6.11310","seq":11310,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[4,7],[5,7],[3,8],[8,9],[2,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{gnr} L^{mps} L^{htu} L^{tvw} L^{esv} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-9, 5-8, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12626},"legs":[[],[],[]]}},{"id":12627,"L":6,"kind":"4","num":"V6.11311","seq":11311,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,6],[5,7],[7,9],[8,9],[3,10],[7,10],[8,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{emq} L^{nrs} L^{tuv} L^{rtw} L^{hsu} L^{qvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-5, 4-11, 6-7, 6-8, 6-13, 7-12, 8-10, 8-11, 9-10, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12627},"legs":[[],[],[]]}},{"id":12628,"L":6,"kind":"4","num":"V6.11312","seq":11312,"edges":[[3,4],[3,5],[4,7],[5,7],[2,8],[5,8],[1,9],[6,9],[8,9],[2,10],[4,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1548*n**14 - 2218*n**13 + 1389*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqv} L^{erw} L^{csw} L^{fpt} L^{auv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-8, 5-11, 6-8, 6-9, 7-10, 7-11, 7-12, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12628},"legs":[[],[],[]]}},{"id":12629,"L":6,"kind":"4","num":"V6.11313","seq":11313,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[7,8],[1,9],[6,9],[0,10],[5,10],[2,11],[9,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ehu} L^{ctv} L^{arw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-11, 7-8, 7-10, 8-9, 10-12, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12630},"legs":[[],[],[]]}},{"id":12631,"L":6,"kind":"4","num":"V6.11315","seq":11315,"edges":[[3,5],[4,6],[3,7],[4,7],[3,8],[4,8],[2,9],[6,9],[8,9],[2,10],[5,10],[7,10],[0,11],[1,11],[6,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 587*n**15 + 1426*n**14 - 1886*n**13 + 1060*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{hpv} L^{mqw} L^{etw} L^{frv} L^{acu} L^{bds}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-8, 4-9, 5-7, 5-8, 5-9, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12631},"legs":[[],[],[]]}},{"id":12632,"L":6,"kind":"4","num":"V6.11316","seq":11316,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[4,10],[5,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fmu} L^{cpr} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-11, 6-7, 6-11, 7-8, 7-12, 8-10, 8-12, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12633},"legs":[[],[],[]]}},{"id":12634,"L":6,"kind":"4","num":"V6.11318","seq":11318,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[4,9],[7,9],[8,9],[3,10],[5,10],[6,10],[0,11],[6,11],[8,11],[1,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{fvw} L^{mtv} L^{hpr} L^{csw} L^{dqu}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-11, 7-12, 8-10, 8-13, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12634},"legs":[[],[],[]]}},{"id":12635,"L":6,"kind":"4","num":"V6.11319","seq":11319,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[5,8],[4,9],[7,9],[8,9],[3,10],[6,10],[8,10],[1,11],[2,11],[7,11],[0,12],[2,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{qvw} L^{mtv} L^{hrw} L^{deu} L^{cfs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-9, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12635},"legs":[[],[],[]]}},{"id":12636,"L":6,"kind":"4","num":"V6.11320","seq":11320,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[2,8],[7,8],[2,9],[7,9],[3,10],[5,10],[9,10],[3,11],[6,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{mtu} L^{etv} L^{fuw} L^{gpw} L^{hrv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-8, 6-7, 6-11, 6-13, 7-12, 7-13, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12637},"legs":[[],[],[]]}},{"id":12638,"L":6,"kind":"4","num":"V6.11322","seq":11322,"edges":[[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[0,9],[3,9],[4,9],[2,10],[7,10],[8,10],[1,11],[5,11],[6,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{hpw} L^{amq} L^{evw} L^{ctu} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-9, 4-10, 5-7, 5-9, 5-10, 6-7, 6-8, 6-12, 7-12, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12638},"legs":[[],[],[]]}},{"id":12639,"L":6,"kind":"4","num":"V6.11323","seq":11323,"edges":[[4,5],[3,6],[5,6],[3,7],[4,8],[6,8],[7,8],[0,9],[3,9],[2,10],[7,10],[9,10],[1,11],[4,11],[5,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{huv} L^{ptu} L^{amw} L^{evw} L^{cqs} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-7, 4-8, 4-10, 5-6, 5-9, 5-12, 6-7, 6-12, 7-9, 8-9, 8-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12640},"legs":[[],[],[]]}},{"id":12641,"L":6,"kind":"4","num":"V6.11325","seq":11325,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[6,8],[1,9],[8,9],[2,10],[7,10],[8,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{suv} L^{cuw} L^{etv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-12, 5-7, 5-8, 6-7, 6-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12641},"legs":[[],[],[]]}},{"id":12642,"L":6,"kind":"4","num":"V6.11326","seq":11326,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[3,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[8,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{muv} L^{cuw} L^{est} L^{afv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-7, 5-8, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12643},"legs":[[],[],[]]}},{"id":12644,"L":6,"kind":"4","num":"V6.11328","seq":11328,"edges":[[5,6],[3,7],[4,7],[6,7],[3,8],[4,8],[6,8],[0,9],[3,9],[4,9],[2,10],[5,10],[1,11],[5,11],[10,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{gnu} L^{hpv} L^{amq} L^{esw} L^{ctw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-9, 4-10, 5-8, 5-9, 5-10, 6-7, 6-11, 6-12, 7-8, 7-9, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12656},"legs":[[],[],[]]}},{"id":12657,"L":6,"kind":"4","num":"V6.11341","seq":11341,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[3,9],[8,9],[4,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{huw} L^{msw} L^{etv} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-6, 4-10, 5-11, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12657},"legs":[[],[],[]]}},{"id":12658,"L":6,"kind":"4","num":"V6.11342","seq":11342,"edges":[[0,1],[0,1],[1,4],[2,6],[4,8],[7,8],[3,9],[6,9],[7,9],[2,10],[5,10],[8,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{ers} L^{tuv} L^{mtw} L^{gru} L^{fnw} L^{hpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-9, 6-11, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12658},"legs":[[],[],[]]}},{"id":12659,"L":6,"kind":"4","num":"V6.11343","seq":11343,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[4,9],[6,9],[8,9],[3,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{euv} L^{fnw} L^{mrw} L^{hsu} L^{dpv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-12, 6-13, 7-10, 7-11, 7-13, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12659},"legs":[[],[],[]]}},{"id":12660,"L":6,"kind":"4","num":"V6.11344","seq":11344,"edges":[[5,6],[2,7],[6,7],[1,8],[6,8],[7,8],[2,9],[3,9],[4,9],[1,10],[3,10],[4,10],[0,11],[3,11],[5,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1463*n**14 - 2000*n**13 + 1176*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{euw} L^{cvw} L^{fgn} L^{dhp} L^{ams} L^{bqt}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-10, 4-11, 4-12, 5-10, 5-11, 5-13, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12660},"legs":[[],[],[]]}},{"id":12661,"L":6,"kind":"4","num":"V6.11345","seq":11345,"edges":[[4,6],[5,6],[1,7],[2,8],[5,8],[7,8],[0,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{esv} L^{agw} L^{bpu} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-13, 3-9, 3-12, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12675},"legs":[[],[],[]]}},{"id":12676,"L":6,"kind":"4","num":"V6.11360","seq":11360,"edges":[[4,6],[5,6],[3,7],[4,7],[3,8],[4,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1487*n**14 - 2011*n**13 + 1155*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gpv} L^{hqw} L^{esw} L^{cuv} L^{aft} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-8, 4-9, 4-13, 5-7, 5-8, 5-9, 6-7, 6-10, 6-12, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12676},"legs":[[],[],[]]}},{"id":12677,"L":6,"kind":"4","num":"V6.11361","seq":11361,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[2,9],[8,9],[3,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{evw} L^{hnw} L^{dqt} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-12, 8-9, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12678},"legs":[[],[],[]]}},{"id":12679,"L":6,"kind":"4","num":"V6.11363","seq":11363,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[6,8],[7,8],[2,9],[7,9],[4,10],[7,10],[9,10],[1,11],[5,11],[6,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{tuv} L^{ert} L^{fuw} L^{mvw} L^{dps} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-7, 6-12, 6-13, 7-9, 7-12, 8-9, 8-10, 8-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12679},"legs":[[],[],[]]}},{"id":12680,"L":6,"kind":"4","num":"V6.11364","seq":11364,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[5,8],[6,8],[2,9],[4,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[7,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{gqs} L^{enr} L^{fhu} L^{dtw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-10, 7-9, 7-12, 8-11, 8-13, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12694},"legs":[[],[],[]]}},{"id":12695,"L":6,"kind":"4","num":"V6.11379","seq":11379,"edges":[[1,2],[3,5],[3,6],[4,6],[4,7],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gms} L^{nst} L^{quv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-7, 5-8, 5-12, 6-9, 6-12, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12695},"legs":[[],[],[]]}},{"id":12696,"L":6,"kind":"4","num":"V6.11380","seq":11380,"edges":[[3,4],[5,6],[0,7],[2,8],[6,8],[7,8],[1,9],[5,9],[7,9],[0,10],[3,10],[4,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{etv} L^{crw} L^{bhn} L^{fpu} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-5, 4-11, 4-13, 5-11, 5-12, 6-7, 6-10, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12696},"legs":[[],[],[]]}},{"id":12697,"L":6,"kind":"4","num":"V6.11381","seq":11381,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[3,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[7,11],[8,11],[1,12],[6,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{mqr} L^{nst} L^{uvw} L^{hpu} L^{fqs} L^{ctv} L^{drw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-5, 3-11, 4-5, 4-10, 6-7, 6-8, 6-10, 7-11, 7-13, 8-11, 8-12, 9-10, 9-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12697},"legs":[[],[],[]]}},{"id":12698,"L":6,"kind":"4","num":"V6.11382","seq":11382,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,7],[6,8],[7,9],[8,9],[3,10],[7,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{mqr} L^{qst} L^{ruv} L^{suw} L^{htv} L^{dnw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12698},"legs":[[],[],[]]}},{"id":12699,"L":6,"kind":"4","num":"V6.11383","seq":11383,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[6,8],[5,9],[7,9],[8,9],[2,10],[3,10],[7,10],[2,11],[3,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{qrs} L^{qtu} L^{rvw} L^{ntv} L^{egu} L^{fhw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-11, 4-12, 5-6, 6-10, 6-13, 7-8, 7-9, 7-13, 8-10, 8-11, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12699},"legs":[[],[],[]]}},{"id":12700,"L":6,"kind":"4","num":"V6.11384","seq":11384,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[7,8],[6,9],[7,9],[3,10],[8,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jeg} L^{mnp} L^{mqr} L^{nst} L^{suv} L^{qtw} L^{huw} L^{drv} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-7, 6-8, 6-13, 7-10, 7-12, 8-9, 8-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12700},"legs":[[],[],[]]}},{"id":12701,"L":6,"kind":"4","num":"V6.11385","seq":11385,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[2,8],[3,8],[3,9],[7,9],[4,10],[6,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{ptu} L^{egv} L^{htw} L^{mrw} L^{suv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-10, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12701},"legs":[[],[],[]]}},{"id":12702,"L":6,"kind":"4","num":"V6.11386","seq":11386,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[6,8],[7,9],[8,9],[3,10],[5,10],[9,10],[2,11],[7,11],[8,11],[0,12],[2,12],[3,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{mnp} L^{nqr} L^{qst} L^{ruv} L^{suw} L^{gpw} L^{etv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-7, 6-11, 7-8, 7-9, 8-10, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12702},"legs":[[],[],[]]}},{"id":12703,"L":6,"kind":"4","num":"V6.11387","seq":11387,"edges":[[3,4],[3,5],[6,7],[2,8],[4,8],[5,8],[1,9],[5,9],[7,9],[2,10],[4,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{svw} L^{enq} L^{crv} L^{fpt} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-9, 5-11, 6-9, 6-10, 7-8, 7-11, 7-12, 8-10, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12703},"legs":[[],[],[]]}},{"id":12704,"L":6,"kind":"4","num":"V6.11388","seq":11388,"edges":[[3,4],[4,5],[3,6],[4,6],[5,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[7,11],[0,12],[1,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hps} L^{qtu} L^{mvw} L^{etv} L^{fsw} L^{acu} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-7, 4-9, 5-6, 5-7, 6-8, 6-13, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12704},"legs":[[],[],[]]}},{"id":12705,"L":6,"kind":"4","num":"V6.11389","seq":11389,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[5,8],[1,9],[6,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{asw} L^{ctw} L^{fpu} L^{dhv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-12, 4-13, 5-6, 5-11, 5-13, 6-7, 6-9, 7-10, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12705},"legs":[[],[],[]]}},{"id":12706,"L":6,"kind":"4","num":"V6.11390","seq":11390,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[2,9],[4,9],[1,10],[5,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{fpw} L^{crw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12706},"legs":[[],[],[]]}},{"id":12707,"L":6,"kind":"4","num":"V6.11391","seq":11391,"edges":[[3,4],[3,5],[4,6],[5,7],[2,8],[5,8],[1,9],[7,9],[8,9],[0,10],[4,10],[6,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{quv} L^{erw} L^{cuw} L^{aps} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-7, 5-11, 6-8, 6-9, 7-11, 7-12, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12707},"legs":[[],[],[]]}},{"id":12708,"L":6,"kind":"4","num":"V6.11392","seq":11392,"edges":[[0,1],[0,1],[1,4],[3,4],[6,8],[7,8],[5,9],[6,9],[7,9],[2,10],[5,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{qrs} L^{tuv} L^{qtw} L^{mru} L^{enw} L^{fhv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-10, 6-11, 6-13, 7-9, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12708},"legs":[[],[],[]]}},{"id":12709,"L":6,"kind":"4","num":"V6.11393","seq":11393,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,8],[7,8],[3,9],[6,9],[2,10],[4,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{hsw} L^{emv} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-9, 7-10, 8-9, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12709},"legs":[[],[],[]]}},{"id":12710,"L":6,"kind":"4","num":"V6.11394","seq":11394,"edges":[[3,4],[5,7],[6,7],[0,8],[3,8],[4,8],[2,9],[4,9],[5,9],[1,10],[6,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{tuv} L^{qtw} L^{ahn} L^{epr} L^{cuw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-9, 5-10, 6-8, 6-10, 6-12, 7-8, 7-11, 7-12, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12710},"legs":[[],[],[]]}},{"id":12711,"L":6,"kind":"4","num":"V6.11395","seq":11395,"edges":[[3,6],[5,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[4,11],[0,12],[1,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{hsv} L^{mnw} L^{evw} L^{ctu} L^{afp} L^{bdq}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-9, 5-9, 5-12, 5-13, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12711},"legs":[[],[],[]]}},{"id":12712,"L":6,"kind":"4","num":"V6.11396","seq":11396,"edges":[[3,4],[3,5],[3,6],[5,6],[4,7],[4,8],[2,9],[5,9],[6,9],[1,10],[7,10],[8,10],[0,11],[2,11],[8,11],[0,12],[1,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{mqs} L^{ntu} L^{pvw} L^{ers} L^{ctv} L^{afw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-7, 6-10, 7-10, 8-11, 8-13, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12712},"legs":[[],[],[]]}},{"id":12713,"L":6,"kind":"4","num":"V6.11397","seq":11397,"edges":[[3,4],[3,5],[5,6],[5,7],[1,8],[4,8],[2,9],[4,9],[8,9],[2,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{cnw} L^{epw} L^{fsu} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12713},"legs":[[],[],[]]}},{"id":12714,"L":6,"kind":"4","num":"V6.11398","seq":11398,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[6,8],[1,9],[7,9],[2,10],[7,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehs} L^{cuw} L^{fvw} L^{art} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-9, 7-12, 8-10, 8-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12714},"legs":[[],[],[]]}},{"id":12715,"L":6,"kind":"4","num":"V6.11399","seq":11399,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[4,8],[1,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{enw} L^{crt} L^{auw} L^{fpv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-13, 3-9, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-10, 7-8, 7-10, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12715},"legs":[[],[],[]]}},{"id":12716,"L":6,"kind":"4","num":"V6.11400","seq":11400,"edges":[[4,6],[5,6],[0,7],[2,8],[5,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{esv} L^{cgw} L^{bpu} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12716},"legs":[[],[],[]]}},{"id":12717,"L":6,"kind":"4","num":"V6.11401","seq":11401,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[2,8],[0,9],[3,9],[8,9],[0,10],[3,10],[7,10],[1,11],[4,11],[8,11],[1,12],[5,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{fvw} L^{ahv} L^{bmt} L^{cqw} L^{dsu}","graph":"13 vertices; edges 1-10, 1-11, 2-12, 2-13, 3-8, 3-9, 4-7, 4-10, 4-11, 5-6, 5-7, 5-12, 6-7, 6-13, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12717},"legs":[[],[],[]]}},{"id":12718,"L":6,"kind":"4","num":"V6.11402","seq":11402,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[3,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{gst} L^{ruv} L^{auw} L^{bsv} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-7, 6-9, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12718},"legs":[[],[],[]]}},{"id":12719,"L":6,"kind":"4","num":"V6.11403","seq":11403,"edges":[[0,1],[0,1],[1,4],[3,4],[5,7],[6,8],[7,8],[5,9],[8,9],[2,10],[6,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{mnp} L^{qrs} L^{mtu} L^{qtv} L^{nvw} L^{erw} L^{fhu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-8, 6-10, 6-13, 7-9, 7-11, 7-13, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12719},"legs":[[],[],[]]}},{"id":12720,"L":6,"kind":"4","num":"V6.11404","seq":11404,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[7,8],[3,9],[7,9],[2,10],[6,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mtv} L^{huw} L^{esv} L^{dpw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-9, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 8-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12720},"legs":[[],[],[]]}},{"id":12721,"L":6,"kind":"4","num":"V6.11405","seq":11405,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[7,8],[2,9],[7,9],[1,10],[6,10],[9,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1536*n**14 - 2171*n**13 + 1329*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehu} L^{fvw} L^{csw} L^{art} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12721},"legs":[[],[],[]]}},{"id":12722,"L":6,"kind":"4","num":"V6.11406","seq":11406,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[4,8],[0,9],[6,9],[8,9],[2,10],[7,10],[1,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2209*n**13 + 1371*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{epv} L^{asv} L^{fuw} L^{ctw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-8, 7-10, 7-12, 8-11, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12722},"legs":[[],[],[]]}},{"id":12723,"L":6,"kind":"4","num":"V6.11407","seq":11407,"edges":[[0,1],[0,1],[3,4],[5,6],[4,8],[7,8],[3,9],[6,9],[7,9],[2,10],[6,10],[8,10],[1,11],[5,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{mtw} L^{hru} L^{esw} L^{dpv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-9, 6-7, 6-12, 6-13, 7-10, 7-11, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12723},"legs":[[],[],[]]}},{"id":12724,"L":6,"kind":"4","num":"V6.11408","seq":11408,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[4,9],[6,9],[8,9],[3,10],[5,10],[6,10],[1,11],[6,11],[7,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{euv} L^{fnw} L^{mrw} L^{hps} L^{dtu} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-10, 7-11, 7-12, 8-12, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12724},"legs":[[],[],[]]}},{"id":12725,"L":6,"kind":"4","num":"V6.11409","seq":11409,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[7,8],[3,9],[7,9],[2,10],[6,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpt} L^{huv} L^{esw} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-9, 6-7, 6-9, 6-13, 7-8, 7-11, 8-9, 8-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12725},"legs":[[],[],[]]}},{"id":12726,"L":6,"kind":"4","num":"V6.11410","seq":11410,"edges":[[0,3],[0,3],[3,4],[1,5],[1,5],[4,6],[4,6],[5,6],[2,7],[2,7],[7,8],[9,10],[1,11],[2,11],[10,11],[0,12],[8,12],[9,12],[9,13],[8,14],[10,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{npq} L^{der} L^{pqr} L^{ghs} L^{jst} L^{iuv} L^{kuw} L^{fmw} L^{ctv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-6x2, 2-12, 3-8x2, 3-12, 4-5, 5-7x2, 6-7, 8-9, 9-13, 10-11, 10-13, 11-12; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12726},"legs":[[],[],[]]}},{"id":12727,"L":6,"kind":"4","num":"V6.11411","seq":11411,"edges":[[0,3],[0,3],[1,4],[1,4],[3,4],[2,6],[2,6],[5,6],[5,7],[5,7],[7,8],[9,10],[1,11],[2,11],[10,11],[0,12],[8,12],[9,12],[9,13],[8,14],[10,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{den} L^{pqr} L^{ghp} L^{qrs} L^{jst} L^{iuv} L^{kuw} L^{fmw} L^{ctv}","graph":"13 vertices; edges 1-4x2, 1-13, 2-5x2, 2-12, 3-7x2, 3-12, 4-5, 6-7, 6-8x2, 8-9, 9-13, 10-11, 10-13, 11-12; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12727},"legs":[[],[],[]]}},{"id":12728,"L":6,"kind":"4","num":"V6.11412","seq":11412,"edges":[[0,1],[0,1],[3,4],[5,7],[4,8],[5,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[0,11],[6,11],[7,11],[1,12],[6,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{nuv} L^{mpw} L^{eqr} L^{fhw} L^{csu} L^{dtv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-5, 4-11, 5-9, 6-8, 6-9, 6-10, 7-10, 7-12, 7-13, 8-12, 8-13, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12728},"legs":[[],[],[]]}},{"id":12729,"L":6,"kind":"4","num":"V6.11413","seq":11413,"edges":[[3,4],[5,7],[6,7],[1,8],[3,8],[6,8],[2,9],[4,9],[7,9],[2,10],[4,10],[5,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1509*n**14 - 2089*n**13 + 1245*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{tuv} L^{qtw} L^{chu} L^{enw} L^{fpr} L^{asv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-8, 6-11, 6-12, 7-8, 7-9, 7-12, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12729},"legs":[[],[],[]]}},{"id":12730,"L":6,"kind":"4","num":"V6.11414","seq":11414,"edges":[[3,4],[4,5],[5,6],[4,7],[6,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{psu} L^{hvw} L^{euv} L^{ftw} L^{acm} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-12, 5-6, 5-8, 6-7, 6-13, 7-8, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12730},"legs":[[],[],[]]}},{"id":12731,"L":6,"kind":"4","num":"V6.11415","seq":11415,"edges":[[0,1],[0,1],[2,3],[2,3],[3,5],[2,6],[4,7],[4,8],[7,8],[6,9],[8,9],[5,10],[1,11],[7,11],[10,11],[0,12],[9,12],[10,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{jhp} L^{igq} L^{mrs} L^{nrt} L^{qtu} L^{pvw} L^{dsv} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-7, 4-6, 5-8, 5-9, 6-11, 7-10, 8-9, 8-12, 9-10, 10-13, 11-12, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12731},"legs":[[],[],[]]}},{"id":12732,"L":6,"kind":"4","num":"V6.11416","seq":11416,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,5],[3,5],[5,7],[0,9],[6,9],[3,10],[8,10],[4,11],[8,11],[10,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efn} L^{ghp} L^{kqr} L^{jps} L^{itu} L^{cqv} L^{mtw} L^{nuw} L^{rsv}","graph":"13 vertices; edges 1-2x2, 1-10, 2-3, 3-5x2, 4-6x2, 4-11, 5-12, 6-8, 7-10, 7-13, 8-13, 9-11, 9-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12732},"legs":[[],[],[]]}},{"id":12733,"L":6,"kind":"4","num":"V6.11417","seq":11417,"edges":[[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[3,6],[5,7],[4,8],[0,9],[1,10],[9,10],[2,11],[9,11],[10,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghp} L^{abq} L^{inr} L^{jqs} L^{kpt} L^{cuv} L^{fuw} L^{mvw} L^{rst}","graph":"13 vertices; edges 1-6x2, 1-10, 2-4x2, 2-11, 3-5x2, 3-12, 4-7, 5-9, 6-8, 7-13, 8-13, 9-13, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12733},"legs":[[],[],[]]}},{"id":12734,"L":6,"kind":"4","num":"V6.11418","seq":11418,"edges":[[1,2],[3,4],[5,6],[6,7],[6,8],[7,8],[4,9],[7,9],[8,9],[2,10],[3,10],[5,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{suv} L^{tuw} L^{mvw} L^{egq} L^{anr} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-10, 5-12, 6-7, 6-11, 6-12, 7-8, 7-9, 8-9, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12734},"legs":[[],[],[]]}},{"id":12735,"L":6,"kind":"4","num":"V6.11419","seq":11419,"edges":[[1,2],[4,5],[3,6],[4,7],[5,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[6,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fst} L^{nqu} L^{prv} L^{avw} L^{bsu} L^{egt} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-8, 5-9, 6-8, 6-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12735},"legs":[[],[],[]]}},{"id":12736,"L":6,"kind":"4","num":"V6.11420","seq":11420,"edges":[[1,2],[3,4],[3,7],[4,7],[3,8],[4,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{gmv} L^{hnw} L^{apw} L^{bsv} L^{eqt} L^{dru}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-8, 5-9, 6-10, 6-12, 6-13, 7-11, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12736},"legs":[[],[],[]]}},{"id":12737,"L":6,"kind":"4","num":"V6.11421","seq":11421,"edges":[[4,5],[4,6],[5,6],[4,7],[5,7],[2,8],[3,8],[2,9],[3,9],[1,10],[7,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{qsu} L^{egv} L^{fhw} L^{cuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-7, 6-8, 7-12, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12737},"legs":[[],[],[]]}},{"id":12738,"L":6,"kind":"4","num":"V6.11422","seq":11422,"edges":[[0,1],[0,1],[1,4],[2,6],[4,8],[7,8],[3,9],[6,9],[7,9],[3,10],[5,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1178*n**14 - 1528*n**13 + 840*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{ers} L^{tuv} L^{mtw} L^{gru} L^{hnw} L^{fpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-11, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12738},"legs":[[],[],[]]}},{"id":12739,"L":6,"kind":"4","num":"V6.11423","seq":11423,"edges":[[0,1],[0,1],[1,4],[4,7],[5,8],[7,8],[3,9],[6,9],[8,9],[2,10],[5,10],[6,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{muv} L^{nuw} L^{grw} L^{eps} L^{fhv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-8, 6-9, 6-11, 6-13, 7-10, 7-11, 7-13, 8-9, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12739},"legs":[[],[],[]]}},{"id":12740,"L":6,"kind":"4","num":"V6.11424","seq":11424,"edges":[[0,1],[0,1],[1,4],[2,6],[4,8],[7,8],[3,9],[5,9],[6,9],[3,10],[7,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{tuv} L^{mtw} L^{gnr} L^{huw} L^{fpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-10, 6-12, 6-13, 7-10, 7-13, 8-9, 8-11, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12740},"legs":[[],[],[]]}},{"id":12741,"L":6,"kind":"4","num":"V6.11425","seq":11425,"edges":[[0,1],[0,1],[1,4],[4,7],[5,7],[5,8],[3,9],[6,9],[8,9],[2,10],[6,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{rst} L^{mnu} L^{pvw} L^{grv} L^{esw} L^{fhu} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-8, 6-8, 6-9, 6-13, 7-10, 7-11, 7-13, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12741},"legs":[[],[],[]]}},{"id":12742,"L":6,"kind":"4","num":"V6.11426","seq":11426,"edges":[[0,1],[0,1],[3,4],[6,7],[6,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{ruv} L^{suw} L^{hnt} L^{emv} L^{dpw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-10, 6-12, 6-13, 7-8, 7-9, 7-10, 8-9, 8-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12742},"legs":[[],[],[]]}},{"id":12743,"L":6,"kind":"4","num":"V6.11427","seq":11427,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[4,8],[6,9],[8,9],[7,10],[8,10],[9,10],[2,11],[3,11],[5,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{suw} L^{tvw} L^{egq} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-12, 4-13, 5-9, 6-7, 6-8, 6-12, 7-8, 7-10, 8-11, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12743},"legs":[[],[],[]]}},{"id":12744,"L":6,"kind":"4","num":"V6.11428","seq":11428,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[3,9],[6,9],[8,9],[2,10],[4,10],[8,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{uvw} L^{hsu} L^{emv} L^{dtw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-10, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12744},"legs":[[],[],[]]}},{"id":12745,"L":6,"kind":"4","num":"V6.11429","seq":11429,"edges":[[0,1],[0,1],[1,4],[2,4],[5,7],[6,8],[7,8],[3,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{qrs} L^{mtu} L^{qtv} L^{gvw} L^{hru} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-8, 6-12, 6-13, 7-9, 7-11, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12745},"legs":[[],[],[]]}},{"id":12746,"L":6,"kind":"4","num":"V6.11430","seq":11430,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[3,7],[6,7],[6,8],[2,9],[3,10],[8,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{mnp} L^{nqr} L^{gqs} L^{rtu} L^{evw} L^{htv} L^{suw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-8, 4-11, 5-6, 6-7, 6-13, 7-8, 7-9, 8-12, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12746},"legs":[[],[],[]]}},{"id":12747,"L":6,"kind":"4","num":"V6.11431","seq":11431,"edges":[[3,6],[4,6],[5,6],[1,7],[1,8],[5,8],[7,8],[2,9],[5,9],[2,10],[4,10],[7,10],[0,11],[3,11],[9,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{dsu} L^{etw} L^{fpv} L^{ahw} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12747},"legs":[[],[],[]]}},{"id":12748,"L":6,"kind":"4","num":"V6.11432","seq":11432,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[1,9],[4,9],[5,9],[2,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{cpr} L^{fvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12748},"legs":[[],[],[]]}},{"id":12749,"L":6,"kind":"4","num":"V6.11433","seq":11433,"edges":[[1,2],[3,4],[3,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[5,11],[1,12],[4,12],[7,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{gps} L^{stu} L^{mqv} L^{avw} L^{btw} L^{ehr} L^{dnu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-9, 5-13, 6-7, 6-9, 6-12, 7-8, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12749},"legs":[[],[],[]]}},{"id":12750,"L":6,"kind":"4","num":"V6.11434","seq":11434,"edges":[[1,2],[3,5],[4,6],[3,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{gsu} L^{nqv} L^{avw} L^{buw} L^{ert} L^{dhp}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-9, 5-13, 6-9, 6-12, 7-8, 7-12, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12751},"legs":[[],[],[]]}},{"id":12752,"L":6,"kind":"4","num":"V6.11436","seq":11436,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[5,8],[7,8],[7,9],[3,10],[5,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{eqr} L^{qst} L^{msu} L^{tvw} L^{hnv} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-9, 6-11, 6-13, 7-8, 7-13, 8-9, 8-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12752},"legs":[[],[],[]]}},{"id":12753,"L":6,"kind":"4","num":"V6.11437","seq":11437,"edges":[[0,1],[0,1],[5,6],[3,7],[3,8],[7,8],[4,9],[5,9],[6,9],[2,10],[4,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{huw} L^{mqs} L^{enw} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-10, 6-12, 7-10, 7-12, 8-9, 8-13, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12753},"legs":[[],[],[]]}},{"id":12754,"L":6,"kind":"4","num":"V6.11438","seq":11438,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[8,9],[6,10],[9,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{mqr} L^{nqs} L^{eht} L^{tuv} L^{ruw} L^{svw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-5, 4-9, 6-7, 6-8, 6-13, 7-8, 7-11, 8-12, 9-10, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12754},"legs":[[],[],[]]}},{"id":12755,"L":6,"kind":"4","num":"V6.11439","seq":11439,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,7],[4,8],[7,9],[8,9],[3,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{enr} L^{pst} L^{muv} L^{suw} L^{gtv} L^{hrw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-11, 4-12, 5-9, 6-7, 6-8, 6-13, 7-12, 8-10, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12755},"legs":[[],[],[]]}},{"id":12756,"L":6,"kind":"4","num":"V6.11440","seq":11440,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[7,8],[3,9],[6,9],[8,9],[2,10],[5,10],[7,10],[1,11],[5,11],[6,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nuw} L^{gsw} L^{eqv} L^{drt} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-11, 6-12, 7-10, 7-12, 8-9, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12756},"legs":[[],[],[]]}},{"id":12757,"L":6,"kind":"4","num":"V6.11441","seq":11441,"edges":[[4,6],[5,6],[1,7],[0,8],[3,8],[7,8],[1,9],[4,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[2,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{agv} L^{dpw} L^{bqu} L^{ehs} L^{fmt}","graph":"13 vertices; edges 1-9, 1-11, 2-8, 2-10, 3-12, 3-13, 4-9, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12758},"legs":[[],[],[]]}},{"id":12759,"L":6,"kind":"4","num":"V6.11443","seq":11443,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[1,12],[7,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{rst} L^{nqu} L^{auv} L^{bsv} L^{ehw} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-9, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-11, 12-13; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12764},"legs":[[],[],[]]}},{"id":12765,"L":6,"kind":"4","num":"V6.11449","seq":11449,"edges":[[0,2],[0,2],[2,3],[3,4],[3,4],[1,5],[1,5],[5,6],[4,7],[0,9],[8,10],[9,10],[1,11],[8,11],[10,11],[6,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{ghm} L^{hmn} L^{dep} L^{jpq} L^{knr} L^{ist} L^{cuv} L^{suw} L^{ftw} L^{qrv}","graph":"13 vertices; edges 1-3x2, 1-10, 2-6x2, 2-12, 3-4, 4-5x2, 5-8, 6-7, 7-13, 8-13, 9-11, 9-12, 10-11, 10-13, 11-12; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12768},"legs":[[],[],[]]}},{"id":12769,"L":6,"kind":"4","num":"V6.11453","seq":11453,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[3,8],[4,9],[8,9],[3,10],[6,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{ept} L^{guv} L^{muw} L^{hrw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-9, 4-11, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12770},"legs":[[],[],[]]}},{"id":12771,"L":6,"kind":"4","num":"V6.11455","seq":11455,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[3,8],[6,8],[2,9],[7,9],[8,10],[9,10],[3,11],[7,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{nqr} L^{qst} L^{gru} L^{esv} L^{uvw} L^{htw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-9, 4-12, 5-6, 6-7, 6-13, 7-8, 7-9, 8-10, 8-12, 9-11, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12771},"legs":[[],[],[]]}},{"id":12772,"L":6,"kind":"4","num":"V6.11456","seq":11456,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[3,8],[7,9],[8,9],[4,10],[6,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{ept} L^{guv} L^{tuw} L^{mrv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-9, 4-12, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12772},"legs":[[],[],[]]}},{"id":12773,"L":6,"kind":"4","num":"V6.11457","seq":11457,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[5,8],[1,9],[4,9],[6,9],[2,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{ehq} L^{cpt} L^{frv} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-9, 6-11, 7-8, 7-10, 7-12, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12773},"legs":[[],[],[]]}},{"id":12774,"L":6,"kind":"4","num":"V6.11458","seq":11458,"edges":[[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[1,9],[5,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1506*n**14 - 2072*n**13 + 1221*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{pqv} L^{htw} L^{crw} L^{euv} L^{afs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-10, 6-12, 7-9, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12774},"legs":[[],[],[]]}},{"id":12775,"L":6,"kind":"4","num":"V6.11459","seq":11459,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[7,8],[2,9],[4,9],[6,9],[2,10],[5,10],[0,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chu} L^{ept} L^{frw} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-10, 8-9, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12775},"legs":[[],[],[]]}},{"id":12776,"L":6,"kind":"4","num":"V6.11460","seq":11460,"edges":[[0,1],[0,1],[1,4],[2,4],[5,8],[7,8],[3,9],[6,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jde} L^{mnp} L^{qrs} L^{tuv} L^{mtw} L^{gqw} L^{hru} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-12, 6-13, 7-10, 7-11, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12776},"legs":[[],[],[]]}},{"id":12777,"L":6,"kind":"4","num":"V6.11461","seq":11461,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[3,7],[5,7],[2,8],[4,9],[8,9],[7,10],[9,10],[6,11],[8,11],[10,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{mtv} L^{svw} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-8, 5-10, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12777},"legs":[[],[],[]]}},{"id":12778,"L":6,"kind":"4","num":"V6.11462","seq":11462,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[4,8],[2,9],[8,9],[3,10],[6,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{gpt} L^{muv} L^{euw} L^{hrw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-8, 4-11, 5-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12779},"legs":[[],[],[]]}},{"id":12780,"L":6,"kind":"4","num":"V6.11464","seq":11464,"edges":[[3,4],[4,5],[6,7],[2,8],[3,8],[6,8],[2,9],[4,9],[6,9],[1,10],[5,10],[7,10],[0,11],[5,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1529*n**14 - 2158*n**13 + 1326*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{stu} L^{svw} L^{eht} L^{fpu} L^{cqv} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-11, 6-12, 7-8, 7-9, 7-10, 8-11, 8-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12785},"legs":[[],[],[]]}},{"id":12786,"L":6,"kind":"4","num":"V6.11470","seq":11470,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[3,8],[1,9],[7,9],[2,10],[6,10],[8,10],[0,11],[5,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ehv} L^{cuw} L^{ftv} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12786},"legs":[[],[],[]]}},{"id":12787,"L":6,"kind":"4","num":"V6.11471","seq":11471,"edges":[[3,4],[4,6],[5,6],[4,7],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[3,10],[0,11],[5,11],[10,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{prt} L^{euv} L^{fhu} L^{cmw} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-10, 4-11, 5-7, 5-8, 6-7, 6-8, 6-12, 7-8, 9-10, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12787},"legs":[[],[],[]]}},{"id":12788,"L":6,"kind":"4","num":"V6.11472","seq":11472,"edges":[[4,5],[4,6],[3,7],[5,7],[6,7],[1,8],[5,8],[2,9],[6,9],[2,10],[3,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{ptu} L^{grt} L^{csv} L^{euw} L^{fhw} L^{amq} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-6, 5-7, 5-12, 6-8, 6-9, 7-8, 7-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12788},"legs":[[],[],[]]}},{"id":12789,"L":6,"kind":"4","num":"V6.11473","seq":11473,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[5,11],[0,12],[1,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2143*n**13 + 1299*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nru} L^{mvw} L^{euv} L^{ctw} L^{afs} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-9, 5-8, 5-13, 6-7, 6-8, 6-12, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12789},"legs":[[],[],[]]}},{"id":12790,"L":6,"kind":"4","num":"V6.11474","seq":11474,"edges":[[0,1],[0,1],[1,4],[2,4],[5,8],[6,8],[3,9],[7,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ide} L^{mnp} L^{qrs} L^{tuv} L^{mqw} L^{gtw} L^{hru} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-12, 6-13, 7-9, 7-11, 7-13, 8-10, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12790},"legs":[[],[],[]]}},{"id":12791,"L":6,"kind":"4","num":"V6.11475","seq":11475,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[2,9],[8,9],[4,10],[7,10],[9,10],[3,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{euw} L^{msw} L^{htv} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-6, 4-12, 5-11, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12791},"legs":[[],[],[]]}},{"id":12792,"L":6,"kind":"4","num":"V6.11476","seq":11476,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[1,9],[4,9],[7,9],[2,10],[5,10],[7,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{cpu} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12792},"legs":[[],[],[]]}},{"id":12793,"L":6,"kind":"4","num":"V6.11477","seq":11477,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[5,8],[0,9],[4,9],[2,10],[7,10],[9,10],[1,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehr} L^{apw} L^{fuw} L^{ctv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-9, 7-8, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12793},"legs":[[],[],[]]}},{"id":12794,"L":6,"kind":"4","num":"V6.11478","seq":11478,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[2,8],[7,9],[8,9],[4,10],[6,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{gpt} L^{euv} L^{tuw} L^{mrv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-12, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12794},"legs":[[],[],[]]}},{"id":12795,"L":6,"kind":"4","num":"V6.11479","seq":11479,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[1,12],[9,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mrt} L^{hnu} L^{auv} L^{bst} L^{eqw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-8, 5-9, 6-7, 6-12, 7-8, 7-11, 8-11, 9-10, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12795},"legs":[[],[],[]]}},{"id":12796,"L":6,"kind":"4","num":"V6.11480","seq":11480,"edges":[[4,6],[5,6],[1,7],[0,8],[4,8],[7,8],[1,9],[3,9],[7,9],[0,10],[3,10],[6,10],[2,11],[3,11],[5,11],[2,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{apv} L^{dgw} L^{bhu} L^{ems} L^{fqt}","graph":"13 vertices; edges 1-9, 1-11, 2-8, 2-10, 3-12, 3-13, 4-10, 4-11, 4-12, 5-7, 5-9, 5-13, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12796},"legs":[[],[],[]]}},{"id":12797,"L":6,"kind":"4","num":"V6.11481","seq":11481,"edges":[[3,5],[4,6],[5,6],[0,7],[1,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[9,10],[1,11],[4,11],[7,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{ctu} L^{epw} L^{fhw} L^{dqv} L^{bms}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12797},"legs":[[],[],[]]}},{"id":12798,"L":6,"kind":"4","num":"V6.11482","seq":11482,"edges":[[4,6],[5,6],[2,7],[5,7],[1,8],[5,8],[2,9],[3,9],[7,9],[0,10],[4,10],[8,10],[1,11],[3,11],[6,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1478*n**14 - 2037*n**13 + 1206*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{esv} L^{ctw} L^{fgv} L^{apw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-9, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12798},"legs":[[],[],[]]}},{"id":12799,"L":6,"kind":"4","num":"V6.11483","seq":11483,"edges":[[0,1],[0,1],[3,7],[4,8],[6,8],[7,8],[4,9],[6,9],[7,9],[2,10],[5,10],[6,10],[1,11],[2,11],[5,11],[0,12],[3,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{gvw} L^{msv} L^{ntw} L^{epu} L^{dfq} L^{chr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-8, 4-13, 5-9, 5-10, 6-11, 6-12, 6-13, 7-9, 7-10, 7-11, 8-9, 8-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12799},"legs":[[],[],[]]}},{"id":12800,"L":6,"kind":"4","num":"V6.11484","seq":11484,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[6,8],[3,9],[7,9],[4,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{euv} L^{fnr} L^{huw} L^{mpw} L^{dsv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-9, 6-11, 6-13, 7-9, 7-12, 7-13, 8-10, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12800},"legs":[[],[],[]]}},{"id":12801,"L":6,"kind":"4","num":"V6.11485","seq":11485,"edges":[[1,2],[3,5],[4,6],[4,7],[5,7],[3,8],[5,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mst} L^{nqu} L^{grv} L^{asw} L^{buv} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-7, 5-8, 5-12, 6-8, 6-9, 7-10, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12801},"legs":[[],[],[]]}},{"id":12802,"L":6,"kind":"4","num":"V6.11486","seq":11486,"edges":[[1,2],[3,4],[5,6],[4,7],[3,8],[4,8],[0,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[6,11],[7,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{gnw} L^{aqs} L^{buw} L^{etv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-10, 6-13, 7-10, 7-12, 8-11, 8-12, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12803},"legs":[[],[],[]]}},{"id":12804,"L":6,"kind":"4","num":"V6.11488","seq":11488,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[5,8],[3,9],[6,9],[7,9],[3,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{eqr} L^{stu} L^{nvw} L^{gqs} L^{htv} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-6, 6-9, 6-13, 7-10, 7-13, 8-10, 8-11, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12804},"legs":[[],[],[]]}},{"id":12805,"L":6,"kind":"4","num":"V6.11489","seq":11489,"edges":[[0,1],[0,1],[1,4],[5,7],[2,8],[4,8],[3,9],[5,9],[8,9],[3,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{rst} L^{nuv} L^{emw} L^{gpw} L^{hru} L^{fsv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-8, 6-10, 6-13, 7-11, 7-12, 7-13, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12805},"legs":[[],[],[]]}},{"id":12806,"L":6,"kind":"4","num":"V6.11490","seq":11490,"edges":[[1,2],[3,6],[5,6],[3,7],[4,7],[5,7],[4,8],[6,8],[0,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{fqt} L^{gmr} L^{ntu} L^{avw} L^{buv} L^{eps} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-8, 5-9, 5-12, 6-7, 6-8, 6-12, 7-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12806},"legs":[[],[],[]]}},{"id":12807,"L":6,"kind":"4","num":"V6.11491","seq":11491,"edges":[[1,2],[3,4],[3,6],[4,6],[5,6],[5,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[7,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{gmp} L^{qst} L^{ruv} L^{auw} L^{bsv} L^{ehn} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-7, 5-12, 6-7, 6-8, 6-9, 8-11, 8-13, 9-10, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12808},"legs":[[],[],[]]}},{"id":12809,"L":6,"kind":"4","num":"V6.11493","seq":11493,"edges":[[1,2],[3,5],[4,5],[3,7],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{gqu} L^{nrv} L^{avw} L^{bsu} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-9, 5-12, 6-8, 7-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12809},"legs":[[],[],[]]}},{"id":12810,"L":6,"kind":"4","num":"V6.11494","seq":11494,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[8,11],[1,12],[3,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{rst} L^{quv} L^{auw} L^{bsw} L^{env} L^{dht}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-12, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12810},"legs":[[],[],[]]}},{"id":12811,"L":6,"kind":"4","num":"V6.11495","seq":11495,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[4,8],[2,9],[7,9],[8,9],[3,10],[5,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{nru} L^{mvw} L^{euv} L^{hps} L^{dqt} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-8, 6-11, 6-12, 7-8, 7-11, 7-12, 8-10, 9-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12811},"legs":[[],[],[]]}},{"id":12812,"L":6,"kind":"4","num":"V6.11496","seq":11496,"edges":[[5,6],[4,7],[5,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[5,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 587*n**15 + 1426*n**14 - 1885*n**13 + 1056*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{nsw} L^{cgw} L^{ahu} L^{ept} L^{fqv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-8, 5-11, 5-12, 6-7, 6-8, 6-11, 7-10, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12812},"legs":[[],[],[]]}},{"id":12813,"L":6,"kind":"4","num":"V6.11497","seq":11497,"edges":[[1,2],[3,4],[4,5],[4,7],[6,7],[5,8],[7,8],[6,9],[8,9],[0,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nru} L^{puv} L^{svw} L^{agw} L^{eqt} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-6, 5-8, 6-9, 6-12, 7-8, 7-10, 7-12, 8-9, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12813},"legs":[[],[],[]]}},{"id":12814,"L":6,"kind":"4","num":"V6.11498","seq":11498,"edges":[[1,2],[3,4],[4,7],[6,7],[4,8],[5,8],[6,8],[5,9],[7,9],[0,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{qvw} L^{agw} L^{eru} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-8, 7-9, 7-12, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12814},"legs":[[],[],[]]}},{"id":12815,"L":6,"kind":"4","num":"V6.11499","seq":11499,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[7,8],[4,9],[5,9],[6,9],[0,10],[8,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{muv} L^{nqs} L^{avw} L^{etw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-10, 7-12, 8-9, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12815},"legs":[[],[],[]]}},{"id":12816,"L":6,"kind":"4","num":"V6.11500","seq":11500,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[6,7],[4,9],[5,9],[8,9],[5,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{gqr} L^{qst} L^{uvw} L^{hmu} L^{nsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-10, 6-11, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12816},"legs":[[],[],[]]}},{"id":12817,"L":6,"kind":"4","num":"V6.11501","seq":11501,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[7,8],[3,9],[6,9],[7,9],[3,10],[5,10],[8,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{ers} L^{mtu} L^{tvw} L^{gru} L^{hnv} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-11, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12817},"legs":[[],[],[]]}},{"id":12818,"L":6,"kind":"4","num":"V6.11502","seq":11502,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[6,7],[5,8],[7,8],[7,9],[3,10],[6,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{hmn} L^{pqr} L^{pst} L^{msu} L^{tvw} L^{gqv} L^{fuw} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-6, 6-9, 6-13, 7-8, 7-11, 7-13, 8-9, 8-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12818},"legs":[[],[],[]]}},{"id":12819,"L":6,"kind":"4","num":"V6.11503","seq":11503,"edges":[[0,1],[0,1],[1,4],[4,5],[3,8],[6,8],[7,8],[2,9],[6,9],[7,9],[3,10],[7,10],[2,11],[5,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{qrs} L^{tuv} L^{gqt} L^{eru} L^{hvw} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-12, 4-9, 4-11, 5-6, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-10, 8-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12819},"legs":[[],[],[]]}},{"id":12820,"L":6,"kind":"4","num":"V6.11504","seq":11504,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[3,7],[5,7],[3,8],[4,9],[8,9],[7,10],[9,10],[6,11],[8,11],[10,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{enr} L^{gps} L^{htu} L^{mtv} L^{svw} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-8, 4-9, 5-10, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12820},"legs":[[],[],[]]}},{"id":12821,"L":6,"kind":"4","num":"V6.11505","seq":11505,"edges":[[0,1],[0,1],[1,4],[4,5],[3,6],[5,6],[6,7],[7,8],[7,9],[2,10],[8,10],[9,10],[3,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{gnq} L^{qrs} L^{rtu} L^{svw} L^{etv} L^{huw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-12, 5-6, 6-7, 6-13, 7-8, 8-9, 8-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12821},"legs":[[],[],[]]}},{"id":12822,"L":6,"kind":"4","num":"V6.11506","seq":11506,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[5,8],[4,9],[8,9],[3,10],[7,10],[8,10],[1,11],[2,11],[6,11],[0,12],[2,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{quv} L^{muw} L^{htv} L^{des} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-9, 7-8, 7-12, 8-11, 9-10, 9-11, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12822},"legs":[[],[],[]]}},{"id":12823,"L":6,"kind":"4","num":"V6.11507","seq":11507,"edges":[[0,1],[0,1],[3,4],[5,6],[5,8],[7,8],[6,9],[7,9],[8,9],[4,10],[5,10],[6,10],[1,11],[2,11],[7,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{ptw} L^{ruw} L^{mqs} L^{dev} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-5, 4-13, 5-11, 6-7, 6-9, 6-11, 7-10, 7-11, 8-9, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12823},"legs":[[],[],[]]}},{"id":12824,"L":6,"kind":"4","num":"V6.11508","seq":11508,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,8],[7,8],[7,9],[8,9],[5,10],[6,10],[1,11],[3,11],[10,11],[0,12],[2,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ieg} L^{mnp} L^{mqr} L^{nst} L^{qsu} L^{tuv} L^{prw} L^{dhw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-12, 6-7, 6-8, 6-11, 7-9, 7-11, 8-9, 8-10, 9-10, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12824},"legs":[[],[],[]]}},{"id":12825,"L":6,"kind":"4","num":"V6.11509","seq":11509,"edges":[[3,5],[4,6],[5,6],[0,7],[1,8],[6,8],[7,8],[2,9],[3,9],[2,10],[4,10],[7,10],[1,11],[4,11],[9,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{ctu} L^{ehw} L^{fpv} L^{dqw} L^{bms}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-6, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-9, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12825},"legs":[[],[],[]]}},{"id":12826,"L":6,"kind":"4","num":"V6.11510","seq":11510,"edges":[[4,5],[3,6],[5,6],[0,7],[2,8],[4,8],[1,9],[3,9],[8,9],[2,10],[6,10],[7,10],[1,11],[5,11],[7,11],[0,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1571*n**14 - 2306*n**13 + 1500*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{epw} L^{chw} L^{ftu} L^{dsv} L^{bmq}","graph":"13 vertices; edges 1-8, 1-13, 2-10, 2-12, 3-9, 3-11, 4-7, 4-10, 4-13, 5-6, 5-9, 5-13, 6-7, 6-12, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12827},"legs":[[],[],[]]}},{"id":12828,"L":6,"kind":"4","num":"V6.11512","seq":11512,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[5,8],[1,9],[4,9],[8,9],[0,10],[4,10],[7,10],[3,11],[6,11],[7,11],[2,12],[5,12],[8,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{krs} L^{rtu} L^{pvw} L^{fmv} L^{cnt} L^{hsu} L^{gqw}","graph":"13 vertices; edges 1-3x2, 1-11, 2-4x2, 2-10, 3-13, 4-12, 5-10, 5-11, 6-9, 6-13, 7-8, 7-12, 8-11, 8-12, 9-10, 9-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12828},"legs":[[],[],[]]}},{"id":12829,"L":6,"kind":"4","num":"V6.11513","seq":11513,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[7,8],[6,9],[8,9],[5,10],[1,11],[7,11],[10,11],[0,12],[9,12],[10,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ihp} L^{jgq} L^{mrs} L^{nrt} L^{qtu} L^{pvw} L^{fsv} L^{cuw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-7, 4-6, 5-8, 5-9, 6-11, 7-10, 8-9, 8-12, 9-10, 10-13, 11-12, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12829},"legs":[[],[],[]]}},{"id":12830,"L":6,"kind":"4","num":"V6.11514","seq":11514,"edges":[[0,2],[1,2],[3,4],[3,5],[5,6],[4,7],[5,7],[4,8],[6,8],[6,9],[7,9],[3,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{nqr} L^{hps} L^{mqt} L^{rsu} L^{gvw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-11, 5-8, 5-9, 6-7, 6-8, 7-9, 7-10, 8-10, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12830},"legs":[[],[],[]]}},{"id":12831,"L":6,"kind":"4","num":"V6.11515","seq":11515,"edges":[[1,2],[5,6],[4,7],[6,7],[3,8],[5,8],[7,8],[3,9],[4,9],[5,9],[2,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{mtv} L^{frv} L^{gns} L^{euw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-9, 4-10, 4-12, 5-8, 5-10, 5-12, 6-7, 6-9, 6-10, 7-8, 7-11, 8-9, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12831},"legs":[[],[],[]]}},{"id":12832,"L":6,"kind":"4","num":"V6.11516","seq":11516,"edges":[[0,1],[0,1],[1,4],[2,4],[6,8],[7,8],[3,9],[5,9],[8,9],[3,10],[6,10],[7,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kde} L^{mnp} L^{qrs} L^{tuv} L^{qtw} L^{gmw} L^{hru} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-10, 6-12, 6-13, 7-9, 7-11, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12832},"legs":[[],[],[]]}},{"id":12833,"L":6,"kind":"4","num":"V6.11517","seq":11517,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[2,8],[4,9],[8,9],[3,10],[6,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{gpt} L^{euv} L^{muw} L^{hrw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-8, 4-11, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12833},"legs":[[],[],[]]}},{"id":12834,"L":6,"kind":"4","num":"V6.11518","seq":11518,"edges":[[3,5],[4,6],[5,6],[0,7],[2,8],[7,8],[1,9],[4,9],[8,9],[2,10],[3,10],[7,10],[0,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{euw} L^{cpw} L^{fhv} L^{bqt} L^{dms}","graph":"13 vertices; edges 1-8, 1-12, 2-10, 2-13, 3-9, 3-11, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12834},"legs":[[],[],[]]}},{"id":12835,"L":6,"kind":"4","num":"V6.11519","seq":11519,"edges":[[4,6],[5,6],[0,7],[6,7],[0,8],[3,8],[7,8],[2,9],[5,9],[1,10],[4,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{bgv} L^{esw} L^{cpw} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-9, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12835},"legs":[[],[],[]]}},{"id":12836,"L":6,"kind":"4","num":"V6.11520","seq":11520,"edges":[[4,6],[5,6],[1,7],[5,7],[0,8],[3,8],[7,8],[2,9],[3,9],[1,10],[4,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{agv} L^{ehw} L^{dpw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-11, 3-10, 3-12, 4-9, 4-10, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12836},"legs":[[],[],[]]}},{"id":12837,"L":6,"kind":"4","num":"V6.11521","seq":11521,"edges":[[1,2],[3,5],[5,6],[4,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{qst} L^{msu} L^{gnv} L^{avw} L^{btu} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-13, 5-8, 5-9, 5-12, 6-7, 6-12, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12837},"legs":[[],[],[]]}},{"id":12838,"L":6,"kind":"4","num":"V6.11522","seq":11522,"edges":[[1,2],[3,4],[4,6],[3,7],[5,7],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{gpu} L^{nvw} L^{asv} L^{bqu} L^{erw} L^{dht}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-7, 5-9, 6-8, 6-11, 6-12, 7-10, 7-13, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12838},"legs":[[],[],[]]}},{"id":12839,"L":6,"kind":"4","num":"V6.11523","seq":11523,"edges":[[0,1],[0,1],[0,3],[2,3],[1,4],[2,5],[5,6],[5,7],[7,9],[8,9],[7,10],[8,10],[6,11],[8,11],[10,11],[4,12],[6,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{ice} L^{jdg} L^{fhm} L^{hnp} L^{mqr} L^{stu} L^{qsv} L^{rtw} L^{nuw} L^{gpv}","graph":"13 vertices; edges 1-2x2, 1-4, 2-5, 3-4, 3-6, 5-13, 6-7, 6-8, 7-12, 7-13, 8-10, 8-11, 9-10, 9-11, 9-12, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12839},"legs":[[],[],[]]}},{"id":12840,"L":6,"kind":"4","num":"V6.11524","seq":11524,"edges":[[0,1],[0,1],[1,4],[2,6],[4,6],[5,8],[3,9],[7,9],[8,9],[3,10],[7,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{emr} L^{stu} L^{nvw} L^{gsv} L^{htw} L^{fpu} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-7, 6-9, 6-12, 6-13, 7-13, 8-10, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12841},"legs":[[],[],[]]}},{"id":12842,"L":6,"kind":"4","num":"V6.11526","seq":11526,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[6,7],[3,9],[7,9],[8,9],[3,10],[7,10],[8,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{eqr} L^{qst} L^{uvw} L^{gsu} L^{htv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-6, 6-12, 6-13, 7-8, 7-13, 8-10, 8-11, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12842},"legs":[[],[],[]]}},{"id":12843,"L":6,"kind":"4","num":"V6.11527","seq":11527,"edges":[[0,1],[0,1],[5,6],[2,7],[3,8],[7,8],[4,9],[6,9],[8,9],[3,10],[6,10],[7,10],[1,11],[4,11],[5,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{euv} L^{guw} L^{msw} L^{htv} L^{dnq} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-9, 4-11, 5-10, 5-12, 6-7, 6-12, 6-13, 7-10, 7-11, 8-9, 8-11, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12844},"legs":[[],[],[]]}},{"id":12845,"L":6,"kind":"4","num":"V6.11529","seq":11529,"edges":[[1,2],[4,6],[5,6],[3,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[4,11],[7,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{fuv} L^{gnw} L^{auw} L^{brt} L^{epv} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-7, 5-9, 5-12, 6-7, 6-11, 6-13, 7-11, 8-10, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12846},"legs":[[],[],[]]}},{"id":12847,"L":6,"kind":"4","num":"V6.11531","seq":11531,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[6,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[7,11],[8,11],[1,12],[3,12],[4,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{qst} L^{uvw} L^{asu} L^{brv} L^{etw} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-13, 6-7, 7-8, 7-11, 8-10, 8-12, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12847},"legs":[[],[],[]]}},{"id":12848,"L":6,"kind":"4","num":"V6.11532","seq":11532,"edges":[[3,5],[4,6],[5,6],[3,7],[4,7],[3,8],[4,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[5,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{hpu} L^{mqv} L^{evw} L^{ftu} L^{acs} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-6, 4-8, 4-9, 5-7, 5-8, 5-9, 6-7, 6-12, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12848},"legs":[[],[],[]]}},{"id":12849,"L":6,"kind":"4","num":"V6.11533","seq":11533,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[6,7],[5,8],[7,8],[4,9],[6,9],[0,10],[9,10],[2,11],[8,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mrt} L^{qtu} L^{nsv} L^{avw} L^{euw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-8, 7-10, 8-9, 9-12, 10-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12849},"legs":[[],[],[]]}},{"id":12850,"L":6,"kind":"4","num":"V6.11534","seq":11534,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[6,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[8,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mrt} L^{uvw} L^{atu} L^{bsv} L^{eqw} L^{dhn}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-13, 6-7, 6-12, 7-8, 7-11, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12850},"legs":[[],[],[]]}},{"id":12851,"L":6,"kind":"4","num":"V6.11535","seq":11535,"edges":[[3,4],[5,6],[0,7],[3,7],[0,8],[4,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2145*n**13 + 1305*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{ahv} L^{bnw} L^{etw} L^{crv} L^{fpu} L^{dms}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-13, 5-9, 5-12, 6-7, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12851},"legs":[[],[],[]]}},{"id":12852,"L":6,"kind":"4","num":"V6.11536","seq":11536,"edges":[[1,2],[3,4],[4,5],[4,7],[6,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[5,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nru} L^{gvw} L^{auv} L^{bsw} L^{ehp} L^{dqt}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-6, 5-8, 6-12, 6-13, 7-8, 7-11, 7-13, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12852},"legs":[[],[],[]]}},{"id":12853,"L":6,"kind":"4","num":"V6.11537","seq":11537,"edges":[[3,4],[5,6],[0,7],[0,8],[6,8],[7,8],[1,9],[3,9],[7,9],[1,10],[3,10],[5,10],[2,11],[4,11],[6,11],[2,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{avw} L^{btv} L^{chw} L^{dmr} L^{enu} L^{fps}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-11, 3-12, 3-13, 4-5, 4-10, 4-11, 5-12, 5-13, 6-7, 6-11, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12853},"legs":[[],[],[]]}},{"id":12854,"L":6,"kind":"4","num":"V6.11538","seq":11538,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[5,8],[7,8],[7,9],[3,10],[8,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{mnp} L^{eqr} L^{qst} L^{msu} L^{tvw} L^{huv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-9, 6-12, 6-13, 7-8, 7-13, 8-9, 8-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12854},"legs":[[],[],[]]}},{"id":12855,"L":6,"kind":"4","num":"V6.11539","seq":11539,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[4,8],[3,9],[6,9],[7,9],[3,10],[7,10],[8,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{ntu} L^{mvw} L^{grt} L^{huv} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-8, 6-12, 6-13, 7-10, 7-13, 8-10, 8-11, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12855},"legs":[[],[],[]]}},{"id":12856,"L":6,"kind":"4","num":"V6.11540","seq":11540,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[5,8],[7,8],[8,9],[3,10],[7,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{eqr} L^{qst} L^{msu} L^{uvw} L^{htv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-9, 6-12, 6-13, 7-8, 7-13, 8-9, 8-11, 9-10, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12857},"legs":[[],[],[]]}},{"id":12858,"L":6,"kind":"4","num":"V6.11542","seq":11542,"edges":[[3,5],[4,6],[1,7],[3,7],[1,8],[4,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[3,11],[6,11],[2,12],[4,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1571*n**14 - 2306*n**13 + 1500*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{chv} L^{dpw} L^{atv} L^{brw} L^{emu} L^{fqs}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-6, 4-8, 4-12, 5-7, 5-9, 5-13, 6-11, 6-13, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12858},"legs":[[],[],[]]}},{"id":12859,"L":6,"kind":"4","num":"V6.11543","seq":11543,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[3,8],[5,8],[7,8],[4,9],[2,10],[6,10],[9,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{hpt} L^{mvw} L^{esv} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-9, 5-10, 6-7, 6-9, 6-13, 7-8, 7-11, 8-9, 8-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12859},"legs":[[],[],[]]}},{"id":12860,"L":6,"kind":"4","num":"V6.11544","seq":11544,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[4,8],[3,9],[7,9],[8,9],[2,10],[5,10],[8,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{ers} L^{rtu} L^{mvw} L^{gtv} L^{fnw} L^{hpu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-9, 6-11, 6-12, 6-13, 7-8, 7-13, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12861},"legs":[[],[],[]]}},{"id":12862,"L":6,"kind":"4","num":"V6.11546","seq":11546,"edges":[[3,4],[3,5],[6,7],[1,8],[4,8],[6,8],[2,9],[5,9],[7,9],[0,10],[5,10],[7,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1535*n**14 - 2165*n**13 + 1320*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{svw} L^{cnt} L^{eqv} L^{arw} L^{fpu} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-11, 7-8, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12862},"legs":[[],[],[]]}},{"id":12863,"L":6,"kind":"4","num":"V6.11547","seq":11547,"edges":[[3,5],[4,6],[1,7],[3,7],[1,8],[4,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[2,12],[5,12],[6,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1573*n**14 - 2320*n**13 + 1524*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{chv} L^{dpw} L^{arw} L^{btv} L^{emq} L^{fsu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-6, 4-8, 4-12, 5-7, 5-9, 5-12, 6-10, 6-13, 7-11, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12863},"legs":[[],[],[]]}},{"id":12864,"L":6,"kind":"4","num":"V6.11548","seq":11548,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[5,8],[0,9],[6,10],[9,10],[7,11],[9,11],[10,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{ipq} L^{jrs} L^{knt} L^{cuv} L^{puw} L^{rvw} L^{qst}","graph":"13 vertices; edges 1-2x2, 1-10, 2-3, 3-5x2, 4-5, 4-6x2, 6-9, 7-11, 7-13, 8-12, 8-13, 9-13, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12864},"legs":[[],[],[]]}},{"id":12865,"L":6,"kind":"4","num":"V6.11549","seq":11549,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,5],[0,6],[4,7],[4,8],[7,8],[7,9],[8,10],[6,11],[9,11],[10,11],[5,12],[9,12],[10,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{ifn} L^{jcp} L^{hqr} L^{mqs} L^{rtu} L^{svw} L^{ptv} L^{nuw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-6, 3-4, 5-8, 5-9, 6-13, 7-12, 8-9, 8-10, 9-11, 10-12, 10-13, 11-12, 11-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12865},"legs":[[],[],[]]}},{"id":12866,"L":6,"kind":"4","num":"V6.11550","seq":11550,"edges":[[3,5],[4,6],[2,7],[5,7],[0,8],[3,8],[1,9],[3,9],[7,9],[0,10],[4,10],[8,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{erv} L^{ahw} L^{cmv} L^{bpw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-6, 4-9, 4-10, 5-7, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12866},"legs":[[],[],[]]}},{"id":12867,"L":6,"kind":"4","num":"V6.11551","seq":11551,"edges":[[0,1],[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,7],[4,8],[3,9],[2,10],[9,10],[6,11],[9,11],[10,11],[6,12],[7,12],[8,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{bcm} L^{den} L^{fgp} L^{iqr} L^{jps} L^{knt} L^{muv} L^{huw} L^{qvw} L^{rst}","graph":"13 vertices; edges 1-2, 1-4x2, 2-5x2, 3-6x2, 3-11, 4-10, 5-9, 6-8, 7-12, 7-13, 8-13, 9-13, 10-11, 10-12, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12867},"legs":[[],[],[]]}},{"id":12868,"L":6,"kind":"4","num":"V6.11552","seq":11552,"edges":[[1,2],[3,4],[3,5],[3,6],[4,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{hrs} L^{mtu} L^{prv} L^{avw} L^{btw} L^{eqs} L^{dnu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-8, 5-13, 6-9, 6-12, 7-9, 7-12, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12868},"legs":[[],[],[]]}},{"id":12869,"L":6,"kind":"4","num":"V6.11553","seq":11553,"edges":[[1,2],[3,5],[4,5],[3,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[6,11],[1,12],[3,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{rtu} L^{nqv} L^{avw} L^{btw} L^{eps} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-9, 5-12, 6-9, 7-8, 7-12, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12869},"legs":[[],[],[]]}},{"id":12870,"L":6,"kind":"4","num":"V6.11554","seq":11554,"edges":[[0,1],[0,1],[1,4],[6,7],[2,8],[4,8],[3,9],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{rst} L^{ruv} L^{emw} L^{guw} L^{hns} L^{fpv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-11, 6-12, 6-13, 7-8, 7-11, 7-13, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12870},"legs":[[],[],[]]}},{"id":12871,"L":6,"kind":"4","num":"V6.11555","seq":11555,"edges":[[4,5],[4,6],[5,6],[0,7],[1,8],[7,8],[2,9],[3,9],[8,9],[2,10],[3,10],[7,10],[1,11],[3,11],[6,11],[0,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{cuw} L^{egw} L^{fhv} L^{dmt} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12871},"legs":[[],[],[]]}},{"id":12872,"L":6,"kind":"4","num":"V6.11556","seq":11556,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[5,7],[3,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[7,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{rst} L^{guv} L^{auw} L^{bsv} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-12, 5-6, 5-7, 5-12, 6-7, 6-8, 8-11, 8-13, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12872},"legs":[[],[],[]]}},{"id":12873,"L":6,"kind":"4","num":"V6.11557","seq":11557,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[5,8],[2,9],[7,9],[2,10],[6,10],[7,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 601*n**15 + 1497*n**14 - 2044*n**13 + 1191*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chr} L^{euw} L^{fsv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12873},"legs":[[],[],[]]}},{"id":12874,"L":6,"kind":"4","num":"V6.11558","seq":11558,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[2,11],[5,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1516*n**14 - 2103*n**13 + 1251*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahv} L^{euv} L^{ctw} L^{frw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12874},"legs":[[],[],[]]}},{"id":12875,"L":6,"kind":"4","num":"V6.11559","seq":11559,"edges":[[4,6],[5,6],[1,7],[0,8],[5,8],[7,8],[2,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{asv} L^{egw} L^{bpu} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-9, 1-11, 2-8, 2-13, 3-10, 3-12, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12875},"legs":[[],[],[]]}},{"id":12876,"L":6,"kind":"4","num":"V6.11560","seq":11560,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[5,11],[10,11],[1,12],[4,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{qst} L^{rsu} L^{auv} L^{btw} L^{epw} L^{dnv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-13, 6-12, 7-8, 7-9, 8-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12877},"legs":[[],[],[]]}},{"id":12878,"L":6,"kind":"4","num":"V6.11562","seq":11562,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[6,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[6,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{nqt} L^{huv} L^{auw} L^{brt} L^{epv} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-12, 7-8, 7-11, 7-13, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12878},"legs":[[],[],[]]}},{"id":12879,"L":6,"kind":"4","num":"V6.11563","seq":11563,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[6,7],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{nqt} L^{ruv} L^{auw} L^{bst} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-12, 7-8, 7-9, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12879},"legs":[[],[],[]]}},{"id":12880,"L":6,"kind":"4","num":"V6.11564","seq":11564,"edges":[[4,5],[4,6],[5,6],[3,7],[3,8],[4,8],[2,9],[6,9],[7,9],[1,10],[5,10],[8,10],[0,11],[2,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{guv} L^{hqw} L^{etu} L^{csw} L^{afv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-9, 6-7, 6-11, 7-10, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12880},"legs":[[],[],[]]}},{"id":12881,"L":6,"kind":"4","num":"V6.11565","seq":11565,"edges":[[3,4],[5,6],[5,7],[2,8],[3,8],[6,8],[1,9],[4,9],[7,9],[2,10],[4,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rvw} L^{eht} L^{cnv} L^{fpw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-12, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12881},"legs":[[],[],[]]}},{"id":12882,"L":6,"kind":"4","num":"V6.11566","seq":11566,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[6,7],[2,8],[3,8],[2,9],[1,10],[4,10],[9,10],[0,11],[6,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nrs} L^{emu} L^{fvw} L^{cpv} L^{atw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-8, 5-11, 6-7, 6-8, 7-8, 7-12, 9-13, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12882},"legs":[[],[],[]]}},{"id":12883,"L":6,"kind":"4","num":"V6.11567","seq":11567,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[5,7],[6,7],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[4,11],[8,11],[1,12],[9,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{pqs} L^{rtu} L^{atv} L^{bsw} L^{enu} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-12, 6-8, 7-8, 7-9, 8-11, 9-10, 9-12, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12883},"legs":[[],[],[]]}},{"id":12884,"L":6,"kind":"4","num":"V6.11568","seq":11568,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[3,7],[5,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{grs} L^{tuv} L^{atw} L^{bsu} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-7, 6-8, 8-11, 9-10, 9-11, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12884},"legs":[[],[],[]]}},{"id":12885,"L":6,"kind":"4","num":"V6.11569","seq":11569,"edges":[[0,1],[0,1],[2,3],[2,3],[5,8],[6,8],[7,8],[2,9],[7,9],[3,10],[6,10],[9,10],[1,11],[4,11],[7,11],[0,12],[4,12],[5,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{kmn} L^{ipq} L^{jrs} L^{tuv} L^{prt} L^{guw} L^{hsw} L^{dmv} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-4x2, 3-10, 4-11, 5-12, 5-13, 6-9, 6-13, 7-9, 7-11, 8-9, 8-10, 8-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12885},"legs":[[],[],[]]}},{"id":12886,"L":6,"kind":"4","num":"V6.11570","seq":11570,"edges":[[0,1],[0,1],[1,4],[4,7],[2,8],[7,8],[3,9],[6,9],[7,9],[3,10],[5,10],[8,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{rst} L^{muv} L^{euw} L^{grv} L^{hnw} L^{fps} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-8, 6-11, 6-12, 6-13, 7-10, 7-12, 7-13, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12886},"legs":[[],[],[]]}},{"id":12887,"L":6,"kind":"4","num":"V6.11571","seq":11571,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[1,8],[2,9],[5,9],[8,9],[0,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{cvw} L^{erv} L^{apu} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-10, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12887},"legs":[[],[],[]]}},{"id":12888,"L":6,"kind":"4","num":"V6.11572","seq":11572,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,7],[3,9],[5,9],[8,9],[3,10],[7,10],[8,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{mrt} L^{uvw} L^{gnu} L^{htv} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-10, 6-12, 6-13, 7-8, 7-13, 8-11, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12888},"legs":[[],[],[]]}},{"id":12889,"L":6,"kind":"4","num":"V6.11573","seq":11573,"edges":[[0,1],[0,1],[3,4],[5,7],[4,8],[7,8],[2,9],[6,9],[7,9],[3,10],[5,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{nuv} L^{muw} L^{erv} L^{hps} L^{dqt} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-8, 6-11, 6-12, 7-10, 7-11, 7-12, 8-9, 8-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12889},"legs":[[],[],[]]}},{"id":12890,"L":6,"kind":"4","num":"V6.11574","seq":11574,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[3,9],[8,9],[3,10],[4,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{guw} L^{hmw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-10, 4-11, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12890},"legs":[[],[],[]]}},{"id":12891,"L":6,"kind":"4","num":"V6.11575","seq":11575,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[6,8],[7,8],[4,9],[2,10],[3,10],[5,10],[1,11],[3,11],[9,11],[0,12],[2,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{mtu} L^{nvw} L^{egr} L^{dhv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-8, 6-11, 7-8, 7-9, 8-9, 10-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12893},"legs":[[],[],[]]}},{"id":12894,"L":6,"kind":"4","num":"V6.11578","seq":11578,"edges":[[1,2],[1,2],[0,3],[0,3],[3,6],[5,7],[7,8],[7,9],[8,9],[6,10],[8,10],[9,10],[2,11],[4,11],[5,11],[0,12],[1,12],[4,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{jpq} L^{ihr} L^{pst} L^{suv} L^{tuw} L^{rvw} L^{gmq} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-7, 5-12, 5-13, 6-8, 6-12, 7-11, 8-9, 8-10, 9-10, 9-11, 10-11; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12895},"legs":[[],[],[]]}},{"id":12896,"L":6,"kind":"4","num":"V6.11580","seq":11580,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[3,11],[7,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{mvw} L^{nrt} L^{egv} L^{dhu} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-8, 6-10, 7-8, 7-10, 8-12, 9-11, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12896},"legs":[[],[],[]]}},{"id":12897,"L":6,"kind":"4","num":"V6.11581","seq":11581,"edges":[[0,1],[0,1],[1,4],[3,5],[3,6],[5,6],[2,7],[6,7],[7,8],[8,9],[8,10],[9,10],[4,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{hnq} L^{eqr} L^{rst} L^{suv} L^{tuw} L^{mvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-6, 4-7, 5-12, 6-7, 6-13, 7-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12897},"legs":[[],[],[]]}},{"id":12898,"L":6,"kind":"4","num":"V6.11582","seq":11582,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[8,11],[0,12],[4,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{ahw} L^{dmw} L^{fsv} L^{bqu}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-11, 3-8, 3-12, 4-7, 4-10, 4-11, 5-6, 5-7, 5-13, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12899},"legs":[[],[],[]]}},{"id":12900,"L":6,"kind":"4","num":"V6.11584","seq":11584,"edges":[[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[1,9],[5,9],[7,9],[2,10],[6,10],[8,10],[0,11],[2,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{hpw} L^{csv} L^{etw} L^{afu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-10, 7-11, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12900},"legs":[[],[],[]]}},{"id":12901,"L":6,"kind":"4","num":"V6.11585","seq":11585,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[5,7],[6,7],[3,8],[8,9],[2,10],[7,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{mqr} L^{nqs} L^{htu} L^{tvw} L^{esv} L^{ruw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-5, 4-9, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12901},"legs":[[],[],[]]}},{"id":12902,"L":6,"kind":"4","num":"V6.11586","seq":11586,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[3,7],[5,7],[6,7],[8,9],[2,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{mqr} L^{hnq} L^{stu} L^{svw} L^{etv} L^{ruw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-5, 4-8, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12904},"legs":[[],[],[]]}},{"id":12905,"L":6,"kind":"4","num":"V6.11589","seq":11589,"edges":[[4,5],[3,6],[5,6],[1,7],[0,8],[7,8],[2,9],[4,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[6,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{auw} L^{epw} L^{fqv} L^{dht} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-7, 4-12, 4-13, 5-6, 5-10, 5-11, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12908},"legs":[[],[],[]]}},{"id":12909,"L":6,"kind":"4","num":"V6.11593","seq":11593,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[5,8],[1,9],[7,9],[8,9],[2,10],[4,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2246*n**13 + 1419*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{erw} L^{cuw} L^{fnv} L^{apt} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-11, 5-12, 6-7, 6-9, 7-8, 7-12, 8-10, 8-11, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12910},"legs":[[],[],[]]}},{"id":12911,"L":6,"kind":"4","num":"V6.11595","seq":11595,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[2,8],[4,9],[5,9],[8,9],[2,10],[5,10],[6,10],[1,11],[6,11],[7,11],[0,12],[3,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{nru} L^{evw} L^{mpv} L^{fqs} L^{dtu} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-8, 6-10, 6-11, 7-8, 7-11, 7-12, 8-12, 9-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12911},"legs":[[],[],[]]}},{"id":12912,"L":6,"kind":"4","num":"V6.11596","seq":11596,"edges":[[0,1],[0,1],[2,3],[1,4],[3,5],[2,6],[4,7],[5,8],[7,8],[7,9],[6,10],[9,10],[8,11],[9,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{gmn} L^{fpq} L^{hrs} L^{mrt} L^{suv} L^{puw} L^{tvw} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-7, 4-6, 5-8, 6-9, 6-13, 7-11, 7-13, 8-9, 8-10, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12922},"legs":[[],[],[]]}},{"id":12923,"L":6,"kind":"4","num":"V6.11607","seq":11607,"edges":[[0,2],[1,2],[3,4],[4,5],[3,6],[4,7],[6,7],[5,8],[6,8],[3,9],[5,10],[9,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{hnp} L^{fqr} L^{mqs} L^{nrt} L^{guv} L^{puw} L^{dvw} L^{bst}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-7, 4-10, 5-6, 5-8, 6-9, 6-11, 7-8, 7-9, 8-13, 9-13, 10-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12923},"legs":[[],[],[]]}},{"id":12924,"L":6,"kind":"4","num":"V6.11608","seq":11608,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[2,9],[4,9],[7,9],[2,10],[5,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chw} L^{epu} L^{frw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12924},"legs":[[],[],[]]}},{"id":12925,"L":6,"kind":"4","num":"V6.11609","seq":11609,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,6],[7,8],[7,9],[8,9],[3,10],[5,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{emq} L^{rst} L^{ruv} L^{suw} L^{hnw} L^{ftv} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-7, 6-11, 6-13, 7-13, 8-9, 8-10, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12925},"legs":[[],[],[]]}},{"id":12926,"L":6,"kind":"4","num":"V6.11610","seq":11610,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[7,8],[3,9],[2,10],[4,10],[9,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{hvw} L^{emv} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-9, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12926},"legs":[[],[],[]]}},{"id":12927,"L":6,"kind":"4","num":"V6.11611","seq":11611,"edges":[[0,1],[0,1],[1,4],[4,5],[3,6],[5,6],[6,7],[7,8],[7,9],[8,9],[2,10],[3,10],[8,11],[9,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{gnq} L^{qrs} L^{rtu} L^{stv} L^{ehw} L^{uvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-11, 5-6, 6-7, 6-13, 7-8, 8-9, 8-10, 9-10, 9-12, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12927},"legs":[[],[],[]]}},{"id":12928,"L":6,"kind":"4","num":"V6.11612","seq":11612,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[6,8],[4,9],[5,9],[7,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{psw} L^{mqu} L^{atv} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-9, 7-11, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12928},"legs":[[],[],[]]}},{"id":12929,"L":6,"kind":"4","num":"V6.11613","seq":11613,"edges":[[1,2],[3,4],[3,5],[5,7],[4,8],[6,8],[7,8],[5,9],[6,9],[0,10],[6,10],[9,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{mru} L^{qsw} L^{atw} L^{env} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-8, 6-10, 7-9, 7-10, 7-11, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12929},"legs":[[],[],[]]}},{"id":12930,"L":6,"kind":"4","num":"V6.11614","seq":11614,"edges":[[0,2],[0,2],[1,3],[1,3],[5,6],[7,8],[4,9],[7,9],[8,9],[6,10],[7,10],[8,10],[2,11],[3,11],[4,11],[0,12],[1,12],[5,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{kpr} L^{stu} L^{svw} L^{mtv} L^{ruw} L^{ghn} L^{cfq}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-12, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 8-11, 9-10, 9-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12930},"legs":[[],[],[]]}},{"id":12931,"L":6,"kind":"4","num":"V6.11615","seq":11615,"edges":[[1,2],[1,2],[0,3],[0,3],[5,8],[6,8],[7,8],[2,9],[7,9],[3,10],[6,10],[7,10],[1,11],[4,11],[9,11],[0,12],[4,12],[5,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{kpq} L^{jrs} L^{tuv} L^{prt} L^{guw} L^{hsv} L^{fmw} L^{cnq}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-10, 4-11, 5-12, 5-13, 6-9, 6-13, 7-9, 7-11, 8-9, 8-10, 8-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12931},"legs":[[],[],[]]}},{"id":12932,"L":6,"kind":"4","num":"V6.11616","seq":11616,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[4,7],[6,7],[7,8],[8,9],[3,10],[4,10],[9,10],[2,11],[5,11],[9,11],[1,12],[5,12],[8,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{kmn} L^{ipq} L^{jcr} L^{mrs} L^{stu} L^{tvw} L^{hnv} L^{gpw} L^{fqu}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-12, 4-11, 5-8, 5-11, 6-12, 6-13, 7-8, 8-9, 9-10, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12932},"legs":[[],[],[]]}},{"id":12933,"L":6,"kind":"4","num":"V6.11617","seq":11617,"edges":[[1,2],[1,2],[0,3],[0,3],[5,6],[6,7],[7,8],[7,9],[8,9],[3,10],[4,10],[9,10],[2,11],[5,11],[8,11],[0,12],[1,12],[4,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{kpr} L^{rst} L^{suv} L^{tuw} L^{hmw} L^{gqv} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-11, 5-13, 6-7, 6-12, 7-8, 8-9, 8-10, 9-10, 9-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12933},"legs":[[],[],[]]}},{"id":12934,"L":6,"kind":"4","num":"V6.11618","seq":11618,"edges":[[1,2],[3,4],[4,5],[5,6],[3,7],[3,8],[7,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{gtu} L^{htv} L^{avw} L^{bru} L^{enq} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-6, 5-12, 6-7, 6-12, 7-11, 7-13, 8-9, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12934},"legs":[[],[],[]]}},{"id":12935,"L":6,"kind":"4","num":"V6.11619","seq":11619,"edges":[[4,6],[5,6],[3,7],[3,8],[4,8],[6,8],[0,9],[3,9],[4,9],[2,10],[5,10],[7,10],[1,11],[5,11],[7,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gvw} L^{hpu} L^{amq} L^{esv} L^{ctw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-8, 4-9, 4-10, 5-7, 5-9, 5-10, 6-7, 6-11, 6-12, 7-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12935},"legs":[[],[],[]]}},{"id":12936,"L":6,"kind":"4","num":"V6.11620","seq":11620,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[0,9],[4,9],[7,9],[1,10],[8,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{apu} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-10, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12936},"legs":[[],[],[]]}},{"id":12937,"L":6,"kind":"4","num":"V6.11621","seq":11621,"edges":[[3,4],[3,5],[4,5],[5,6],[3,7],[6,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[7,11],[0,12],[1,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{mtu} L^{rvw} L^{etv} L^{csw} L^{afu} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-8, 5-6, 5-13, 6-7, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12937},"legs":[[],[],[]]}},{"id":12938,"L":6,"kind":"4","num":"V6.11622","seq":11622,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[7,8],[3,9],[2,10],[4,10],[5,10],[1,11],[8,11],[9,11],[0,12],[2,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{hvw} L^{emq} L^{duv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-11, 7-8, 7-9, 8-9, 9-12, 10-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12938},"legs":[[],[],[]]}},{"id":12939,"L":6,"kind":"4","num":"V6.11623","seq":11623,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[4,7],[7,8],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{mqr} L^{hst} L^{suv} L^{tuw} L^{gnq} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-7, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12939},"legs":[[],[],[]]}},{"id":12940,"L":6,"kind":"4","num":"V6.11624","seq":11624,"edges":[[5,6],[2,7],[4,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[0,10],[3,10],[5,10],[2,11],[4,11],[6,11],[1,12],[4,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{cgw} L^{ahu} L^{bms} L^{fpv} L^{dqt}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-9, 4-10, 4-11, 5-8, 5-12, 5-13, 6-7, 6-11, 6-13, 7-10, 7-12, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12941},"legs":[[],[],[]]}},{"id":12942,"L":6,"kind":"4","num":"V6.11626","seq":11626,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{ptu} L^{nqv} L^{avw} L^{brt} L^{esu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-9, 7-11, 7-12, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12942},"legs":[[],[],[]]}},{"id":12943,"L":6,"kind":"4","num":"V6.11627","seq":11627,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,7],[7,8],[7,9],[8,9],[3,10],[6,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ieg} L^{mnp} L^{mqr} L^{qst} L^{suv} L^{tuw} L^{hrv} L^{dnw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 8-10, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12943},"legs":[[],[],[]]}},{"id":12944,"L":6,"kind":"4","num":"V6.11628","seq":11628,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[7,8],[4,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[6,11],[0,12],[6,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{tuv} L^{etw} L^{muw} L^{fhp} L^{dqr} L^{csv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-11, 6-12, 7-12, 7-13, 8-9, 8-10, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12944},"legs":[[],[],[]]}},{"id":12945,"L":6,"kind":"4","num":"V6.11629","seq":11629,"edges":[[0,1],[0,1],[1,4],[4,7],[5,7],[6,8],[7,8],[6,9],[8,9],[2,10],[3,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{rst} L^{mnu} L^{ruv} L^{svw} L^{egw} L^{fhp} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-11, 4-12, 5-8, 6-8, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12945},"legs":[[],[],[]]}},{"id":12946,"L":6,"kind":"4","num":"V6.11630","seq":11630,"edges":[[0,1],[0,1],[1,4],[3,4],[5,7],[6,8],[7,8],[6,9],[8,9],[2,10],[5,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{mnp} L^{qrs} L^{mtu} L^{qtv} L^{rvw} L^{enw} L^{fhu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-8, 6-11, 6-13, 7-9, 7-10, 7-13, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12946},"legs":[[],[],[]]}},{"id":12947,"L":6,"kind":"4","num":"V6.11631","seq":11631,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[5,8],[6,8],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[7,11],[9,11],[0,12],[6,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{tuv} L^{epr} L^{mtw} L^{fhq} L^{duw} L^{csv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-9, 7-13, 8-10, 8-12, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12947},"legs":[[],[],[]]}},{"id":12948,"L":6,"kind":"4","num":"V6.11632","seq":11632,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[2,7],[3,7],[5,7],[8,9],[4,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{gnr} L^{ehp} L^{stu} L^{svw} L^{mtv} L^{ruw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-7, 4-8, 5-11, 6-7, 6-8, 6-13, 7-12, 9-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12950},"legs":[[],[],[]]}},{"id":12951,"L":6,"kind":"4","num":"V6.11635","seq":11635,"edges":[[0,1],[0,1],[2,4],[3,4],[6,7],[6,8],[7,8],[7,9],[8,9],[3,10],[5,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jeg} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{uvw} L^{hms} L^{dnw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-11, 6-12, 6-13, 7-8, 7-9, 7-11, 8-9, 8-10, 9-10, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12960},"legs":[[],[],[]]}},{"id":12961,"L":6,"kind":"4","num":"V6.11645","seq":11645,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[1,9],[4,9],[2,10],[5,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{cpw} L^{frw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12961},"legs":[[],[],[]]}},{"id":12962,"L":6,"kind":"4","num":"V6.11646","seq":11646,"edges":[[0,1],[0,1],[1,4],[3,4],[6,7],[6,8],[7,8],[7,9],[8,9],[2,10],[5,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{uvw} L^{emw} L^{fhn} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-11, 6-12, 6-13, 7-8, 7-9, 7-13, 8-9, 8-10, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12962},"legs":[[],[],[]]}},{"id":12963,"L":6,"kind":"4","num":"V6.11647","seq":11647,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,6],[3,7],[5,7],[8,9],[7,10],[8,10],[9,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{emq} L^{hnr} L^{stu} L^{svw} L^{rtv} L^{quw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-5, 4-8, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-11, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12963},"legs":[[],[],[]]}},{"id":12964,"L":6,"kind":"4","num":"V6.11648","seq":11648,"edges":[[3,5],[4,6],[0,7],[2,8],[6,8],[7,8],[2,9],[5,9],[7,9],[0,10],[3,10],[4,10],[1,11],[3,11],[5,11],[1,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{avw} L^{etv} L^{frw} L^{bhp} L^{cms} L^{dqu}","graph":"13 vertices; edges 1-8, 1-11, 2-12, 2-13, 3-9, 3-10, 4-6, 4-11, 4-12, 5-7, 5-11, 5-13, 6-10, 6-12, 7-9, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12964},"legs":[[],[],[]]}},{"id":12965,"L":6,"kind":"4","num":"V6.11649","seq":11649,"edges":[[3,5],[4,6],[0,7],[1,8],[6,8],[7,8],[1,9],[5,9],[7,9],[0,10],[3,10],[4,10],[2,11],[3,11],[4,11],[2,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{avw} L^{ctv} L^{drw} L^{bhp} L^{emq} L^{fsu}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-6, 4-11, 4-12, 5-7, 5-11, 5-12, 6-10, 6-13, 7-9, 7-13, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12965},"legs":[[],[],[]]}},{"id":12966,"L":6,"kind":"4","num":"V6.11650","seq":11650,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[6,8],[6,9],[8,9],[3,10],[5,10],[7,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{mnp} L^{qrs} L^{hmt} L^{quv} L^{ruw} L^{gnt} L^{fvw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-11, 6-13, 7-9, 7-10, 7-13, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12966},"legs":[[],[],[]]}},{"id":12967,"L":6,"kind":"4","num":"V6.11651","seq":11651,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[3,9],[8,9],[4,10],[8,10],[9,10],[3,11],[6,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{guw} L^{mvw} L^{hst} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-10, 4-12, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12967},"legs":[[],[],[]]}},{"id":12968,"L":6,"kind":"4","num":"V6.11652","seq":11652,"edges":[[0,1],[0,1],[1,4],[3,5],[4,6],[5,6],[2,7],[6,7],[7,8],[8,9],[8,10],[9,10],[3,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{mnq} L^{eqr} L^{rst} L^{suv} L^{tuw} L^{hvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-6, 4-12, 5-7, 6-7, 6-13, 7-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12968},"legs":[[],[],[]]}},{"id":12969,"L":6,"kind":"4","num":"V6.11653","seq":11653,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[3,8],[4,9],[8,9],[2,10],[3,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{guv} L^{muw} L^{ehw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-9, 4-11, 5-10, 6-7, 6-8, 6-13, 7-8, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12969},"legs":[[],[],[]]}},{"id":12970,"L":6,"kind":"4","num":"V6.11654","seq":11654,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[5,8],[4,9],[8,9],[3,10],[6,10],[7,10],[1,11],[2,11],[8,11],[0,12],[2,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{quv} L^{muw} L^{hst} L^{dev} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-9, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12971},"legs":[[],[],[]]}},{"id":12972,"L":6,"kind":"4","num":"V6.11656","seq":11656,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[6,8],[7,8],[6,9],[7,9],[3,10],[5,10],[9,10],[2,11],[5,11],[8,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{suw} L^{gnw} L^{epv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-11, 6-12, 7-8, 7-9, 7-10, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12979},"legs":[[],[],[]]}},{"id":12980,"L":6,"kind":"4","num":"V6.11664","seq":11664,"edges":[[0,1],[0,1],[2,3],[1,4],[6,8],[7,8],[6,9],[7,9],[8,9],[3,10],[4,10],[5,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{mnp} L^{qrs} L^{tuv} L^{qtw} L^{ruw} L^{ghm} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-11, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12980},"legs":[[],[],[]]}},{"id":12981,"L":6,"kind":"4","num":"V6.11665","seq":11665,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,8],[7,8],[5,9],[7,9],[8,9],[2,10],[6,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{eqr} L^{stu} L^{msv} L^{ntv} L^{fqw} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-5, 4-12, 6-9, 6-10, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12981},"legs":[[],[],[]]}},{"id":12982,"L":6,"kind":"4","num":"V6.11666","seq":11666,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[4,7],[6,7],[5,9],[8,9],[5,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{mnp} L^{gqr} L^{hqs} L^{tuv} L^{mtw} L^{nuw} L^{fsv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-8, 6-10, 6-11, 6-13, 7-8, 7-13, 8-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12983},"legs":[[],[],[]]}},{"id":12984,"L":6,"kind":"4","num":"V6.11668","seq":11668,"edges":[[4,6],[5,6],[1,7],[5,7],[2,8],[3,8],[7,8],[0,9],[3,9],[1,10],[4,10],[9,10],[2,11],[5,11],[6,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{csv} L^{egv} L^{ahw} L^{dpw} L^{ftu} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-11, 3-9, 3-12, 4-9, 4-10, 4-13, 5-7, 5-11, 5-13, 6-7, 6-8, 6-12, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":12999},"legs":[[],[],[]]}},{"id":13000,"L":6,"kind":"4","num":"V6.11684","seq":11684,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[3,8],[7,9],[8,9],[3,10],[6,10],[8,10],[4,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{ept} L^{guv} L^{tuw} L^{hrv} L^{msw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-9, 4-11, 5-12, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13000},"legs":[[],[],[]]}},{"id":13001,"L":6,"kind":"4","num":"V6.11685","seq":11685,"edges":[[0,1],[0,1],[1,4],[3,6],[4,6],[5,6],[5,7],[2,8],[3,9],[8,9],[7,10],[9,10],[7,11],[8,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{gmn} L^{prs} L^{etu} L^{htv} L^{rvw} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-7, 4-10, 5-7, 6-7, 6-8, 6-13, 8-11, 8-12, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13001},"legs":[[],[],[]]}},{"id":13002,"L":6,"kind":"4","num":"V6.11686","seq":11686,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,7],[3,8],[4,8],[6,9],[8,9],[7,10],[9,10],[3,11],[7,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{enr} L^{pst} L^{gmu} L^{ruv} L^{svw} L^{htw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-9, 4-12, 5-9, 6-7, 6-8, 6-13, 7-10, 8-11, 8-12, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13002},"legs":[[],[],[]]}},{"id":13003,"L":6,"kind":"4","num":"V6.11687","seq":11687,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[5,8],[6,8],[3,9],[8,9],[3,10],[7,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{qrs} L^{qtu} L^{mrv} L^{gvw} L^{htw} L^{fnu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-12, 6-13, 7-8, 7-9, 7-13, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13003},"legs":[[],[],[]]}},{"id":13004,"L":6,"kind":"4","num":"V6.11688","seq":11688,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[7,8],[5,9],[8,9],[3,10],[5,10],[7,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{eqr} L^{qst} L^{suv} L^{muw} L^{hnt} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-10, 6-11, 6-13, 7-8, 7-13, 8-9, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13004},"legs":[[],[],[]]}},{"id":13005,"L":6,"kind":"4","num":"V6.11689","seq":11689,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[2,7],[6,7],[6,8],[8,9],[3,10],[8,10],[9,10],[4,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{nqr} L^{eqs} L^{rtu} L^{tvw} L^{huv} L^{msw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-6, 4-11, 5-12, 6-7, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13005},"legs":[[],[],[]]}},{"id":13006,"L":6,"kind":"4","num":"V6.11690","seq":11690,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[2,8],[6,8],[4,9],[7,9],[8,9],[3,10],[7,10],[3,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{ptu} L^{erv} L^{mtv} L^{guw} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-11, 4-12, 5-10, 6-7, 6-8, 6-13, 7-9, 7-12, 8-10, 8-11, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13006},"legs":[[],[],[]]}},{"id":13007,"L":6,"kind":"4","num":"V6.11691","seq":11691,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[2,9],[3,9],[8,9],[2,10],[3,10],[7,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nsw} L^{egw} L^{fhu} L^{dqt} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-12, 6-13, 7-9, 7-12, 8-11, 8-13, 9-10; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13014},"legs":[[],[],[]]}},{"id":13015,"L":6,"kind":"4","num":"V6.11699","seq":11699,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[3,8],[6,8],[7,8],[2,9],[3,10],[9,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{nqr} L^{qst} L^{grs} L^{euv} L^{huw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-9, 4-11, 5-6, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13017},"legs":[[],[],[]]}},{"id":13018,"L":6,"kind":"4","num":"V6.11702","seq":11702,"edges":[[4,5],[3,6],[5,6],[1,7],[1,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[7,10],[0,11],[4,11],[9,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{dtu} L^{epw} L^{fhv} L^{aqw} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13018},"legs":[[],[],[]]}},{"id":13019,"L":6,"kind":"4","num":"V6.11703","seq":11703,"edges":[[4,5],[4,6],[5,6],[2,7],[3,7],[1,8],[3,8],[7,8],[0,9],[3,9],[2,10],[5,10],[9,10],[0,11],[6,11],[1,12],[4,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{egu} L^{chu} L^{amv} L^{fsv} L^{btw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-12, 2-9, 2-13, 3-8, 3-11, 4-8, 4-9, 4-10, 5-6, 5-7, 5-13, 6-7, 6-11, 7-12, 8-9, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13019},"legs":[[],[],[]]}},{"id":13020,"L":6,"kind":"4","num":"V6.11704","seq":11704,"edges":[[3,4],[3,5],[4,7],[5,7],[6,7],[1,8],[5,8],[2,9],[4,9],[2,10],[6,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqs} L^{crv} L^{epw} L^{ftw} L^{auv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-10, 6-8, 6-9, 7-8, 7-11, 7-12, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13020},"legs":[[],[],[]]}},{"id":13021,"L":6,"kind":"4","num":"V6.11705","seq":11705,"edges":[[3,4],[3,5],[4,5],[4,7],[6,7],[3,8],[6,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[5,11],[0,12],[1,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{pru} L^{msv} L^{evw} L^{ctu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-12, 7-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13021},"legs":[[],[],[]]}},{"id":13022,"L":6,"kind":"4","num":"V6.11706","seq":11706,"edges":[[1,2],[3,4],[5,6],[5,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[0,10],[6,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{quv} L^{msu} L^{grv} L^{atw} L^{ehn} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-10, 4-12, 5-9, 5-12, 6-7, 6-8, 6-10, 7-9, 7-11, 8-9, 8-10, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13022},"legs":[[],[],[]]}},{"id":13023,"L":6,"kind":"4","num":"V6.11707","seq":11707,"edges":[[0,1],[0,1],[3,4],[6,7],[2,8],[5,8],[4,9],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[7,11],[0,12],[6,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{msw} L^{fhp} L^{dqu} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-9, 6-11, 6-12, 7-8, 7-10, 7-13, 8-12, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13023},"legs":[[],[],[]]}},{"id":13024,"L":6,"kind":"4","num":"V6.11708","seq":11708,"edges":[[4,6],[5,6],[0,7],[3,7],[1,8],[3,8],[7,8],[2,9],[5,9],[1,10],[4,10],[9,10],[2,11],[3,11],[6,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{agv} L^{chv} L^{esw} L^{dpw} L^{fmu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-8, 4-9, 4-12, 5-7, 5-11, 5-13, 6-7, 6-10, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13024},"legs":[[],[],[]]}},{"id":13025,"L":6,"kind":"4","num":"V6.11709","seq":11709,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[4,9],[0,10],[4,10],[9,10],[1,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctu} L^{fpw} L^{aqw} L^{dhv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-10, 5-11, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13025},"legs":[[],[],[]]}},{"id":13026,"L":6,"kind":"4","num":"V6.11710","seq":11710,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[4,8],[6,8],[0,9],[7,9],[0,10],[8,10],[2,11],[5,11],[10,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{nsu} L^{atv} L^{buw} L^{eqw} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-12, 7-8, 7-9, 8-10, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13026},"legs":[[],[],[]]}},{"id":13027,"L":6,"kind":"4","num":"V6.11711","seq":11711,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[5,7],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[10,11],[1,12],[5,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{pst} L^{rsu} L^{auv} L^{btw} L^{ehw} L^{dqv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-8, 6-13, 7-9, 8-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13027},"legs":[[],[],[]]}},{"id":13028,"L":6,"kind":"4","num":"V6.11712","seq":11712,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[4,8],[3,9],[8,9],[3,10],[6,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{ept} L^{muv} L^{guw} L^{hrw} L^{stv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-10, 4-11, 5-9, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13028},"legs":[[],[],[]]}},{"id":13029,"L":6,"kind":"4","num":"V6.11713","seq":11713,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,8],[3,9],[7,9],[8,9],[2,10],[7,10],[8,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ieg} L^{mnp} L^{mqr} L^{stu} L^{qvw} L^{hsv} L^{ftw} L^{dnr} L^{cpu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-12, 6-13, 7-9, 7-12, 8-10, 8-11, 8-13, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13029},"legs":[[],[],[]]}},{"id":13030,"L":6,"kind":"4","num":"V6.11714","seq":11714,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[4,8],[6,9],[8,9],[3,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{ept} L^{muv} L^{ruw} L^{gtv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-11, 4-12, 5-9, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13030},"legs":[[],[],[]]}},{"id":13031,"L":6,"kind":"4","num":"V6.11715","seq":11715,"edges":[[0,1],[0,1],[1,4],[2,4],[5,7],[6,8],[7,8],[3,9],[6,9],[3,10],[7,10],[8,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{qrs} L^{mtu} L^{qtv} L^{grw} L^{huv} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-8, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-11, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13031},"legs":[[],[],[]]}},{"id":13032,"L":6,"kind":"4","num":"V6.11716","seq":11716,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[5,8],[7,8],[3,9],[8,9],[3,10],[6,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ide} L^{mnp} L^{qrs} L^{qtu} L^{mtv} L^{gvw} L^{hrw} L^{fnu} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-12, 6-13, 7-8, 7-11, 7-13, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13032},"legs":[[],[],[]]}},{"id":13033,"L":6,"kind":"4","num":"V6.11717","seq":11717,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[5,7],[4,8],[7,9],[8,9],[2,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{gnr} L^{pst} L^{muv} L^{suw} L^{etv} L^{hrw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-7, 4-12, 5-9, 6-7, 6-8, 6-13, 7-12, 8-10, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13033},"legs":[[],[],[]]}},{"id":13034,"L":6,"kind":"4","num":"V6.11718","seq":11718,"edges":[[3,5],[4,6],[1,7],[3,7],[1,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[3,11],[4,11],[2,12],[5,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{chv} L^{dpw} L^{atw} L^{brv} L^{emq} L^{fsu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-6, 4-8, 4-12, 5-7, 5-9, 5-12, 6-11, 6-13, 7-10, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13034},"legs":[[],[],[]]}},{"id":13035,"L":6,"kind":"4","num":"V6.11719","seq":11719,"edges":[[3,5],[4,6],[1,7],[3,7],[1,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[3,11],[5,11],[2,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{chv} L^{dpw} L^{atw} L^{brv} L^{ems} L^{fqu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-6, 4-8, 4-12, 5-7, 5-9, 5-13, 6-11, 6-12, 7-10, 7-13, 8-11, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13036},"legs":[[],[],[]]}},{"id":13037,"L":6,"kind":"4","num":"V6.11721","seq":11721,"edges":[[3,4],[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[0,12],[1,12],[11,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{hru} L^{mpv} L^{euv} L^{cst} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-8, 4-9, 5-7, 5-9, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13037},"legs":[[],[],[]]}},{"id":13038,"L":6,"kind":"4","num":"V6.11722","seq":11722,"edges":[[3,4],[4,5],[3,6],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[1,10],[6,10],[8,10],[0,11],[2,11],[0,12],[1,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{prt} L^{muv} L^{etu} L^{csv} L^{afw} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-7, 6-8, 7-11, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13038},"legs":[[],[],[]]}},{"id":13039,"L":6,"kind":"4","num":"V6.11723","seq":11723,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[4,8],[6,9],[8,9],[2,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{gpt} L^{muv} L^{ruw} L^{etv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-8, 4-12, 5-9, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13039},"legs":[[],[],[]]}},{"id":13040,"L":6,"kind":"4","num":"V6.11724","seq":11724,"edges":[[0,1],[0,1],[2,3],[1,4],[5,8],[7,8],[6,9],[7,9],[8,9],[3,10],[4,10],[6,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{tuv} L^{mtw} L^{quw} L^{ghr} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-9, 6-12, 6-13, 7-10, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13040},"legs":[[],[],[]]}},{"id":13041,"L":6,"kind":"4","num":"V6.11725","seq":11725,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[7,8],[4,9],[6,9],[8,9],[3,10],[5,10],[7,10],[0,11],[5,11],[6,11],[1,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{euv} L^{fuw} L^{mrw} L^{hnv} L^{cps} L^{dqt}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-8, 3-9, 4-5, 4-11, 5-10, 6-11, 6-12, 6-13, 7-10, 7-12, 7-13, 8-9, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13041},"legs":[[],[],[]]}},{"id":13042,"L":6,"kind":"4","num":"V6.11726","seq":11726,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[6,8],[7,8],[3,9],[2,10],[8,10],[9,10],[3,11],[7,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{nqr} L^{qst} L^{rsu} L^{gvw} L^{euv} L^{htw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-10, 4-12, 5-6, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13042},"legs":[[],[],[]]}},{"id":13043,"L":6,"kind":"4","num":"V6.11727","seq":11727,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,7],[3,8],[3,9],[4,9],[8,9],[7,10],[8,10],[6,11],[7,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{enr} L^{pst} L^{guv} L^{hmu} L^{svw} L^{rtw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-9, 4-10, 5-10, 6-7, 6-8, 6-13, 7-12, 8-11, 8-12, 9-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13043},"legs":[[],[],[]]}},{"id":13044,"L":6,"kind":"4","num":"V6.11728","seq":11728,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[7,8],[5,9],[7,9],[8,9],[2,10],[6,10],[8,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{eqr} L^{stu} L^{svw} L^{mtv} L^{fqw} L^{hnu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-5, 4-12, 6-10, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13044},"legs":[[],[],[]]}},{"id":13045,"L":6,"kind":"4","num":"V6.11729","seq":11729,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[3,8],[6,9],[8,9],[3,10],[7,10],[8,10],[4,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{ept} L^{guv} L^{ruw} L^{htv} L^{msw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-9, 4-11, 5-12, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13045},"legs":[[],[],[]]}},{"id":13046,"L":6,"kind":"4","num":"V6.11730","seq":11730,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[3,11],[7,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{muw} L^{nrs} L^{egw} L^{dhv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-8, 6-10, 7-10, 7-13, 8-9, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13046},"legs":[[],[],[]]}},{"id":13047,"L":6,"kind":"4","num":"V6.11731","seq":11731,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,9],[7,9],[8,9],[3,10],[6,10],[8,10],[1,11],[2,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{uvw} L^{mtu} L^{hsv} L^{dew} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-13, 7-8, 7-11, 8-10, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13047},"legs":[[],[],[]]}},{"id":13048,"L":6,"kind":"4","num":"V6.11732","seq":11732,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[3,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[7,11],[1,12],[4,12],[11,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{hst} L^{quv} L^{asu} L^{brv} L^{etw} L^{dnw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-6, 5-13, 6-7, 7-9, 7-11, 8-10, 8-12, 9-10, 9-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13048},"legs":[[],[],[]]}},{"id":13049,"L":6,"kind":"4","num":"V6.11733","seq":11733,"edges":[[1,2],[3,4],[3,5],[3,6],[5,6],[4,7],[5,8],[6,8],[0,9],[7,9],[0,10],[8,10],[2,11],[4,11],[10,11],[1,12],[7,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{hpr} L^{mst} L^{qru} L^{asv} L^{buw} L^{enw} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-8, 5-12, 6-7, 6-9, 7-9, 8-10, 8-13, 9-11, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13050},"legs":[[],[],[]]}},{"id":13051,"L":6,"kind":"4","num":"V6.11735","seq":11735,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[2,10],[8,10],[1,11],[9,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{ahu} L^{etv} L^{fuw} L^{cvw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-7, 6-8, 7-8, 8-10, 9-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13051},"legs":[[],[],[]]}},{"id":13052,"L":6,"kind":"4","num":"V6.11736","seq":11736,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[6,7],[3,8],[2,9],[8,9],[2,10],[7,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rst} L^{huv} L^{euw} L^{ftv} L^{acm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-12, 5-6, 5-7, 6-7, 6-8, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13052},"legs":[[],[],[]]}},{"id":13053,"L":6,"kind":"4","num":"V6.11737","seq":11737,"edges":[[4,6],[5,6],[4,7],[6,7],[1,8],[5,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{puv} L^{csw} L^{egt} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-10, 4-11, 4-12, 5-7, 5-8, 5-12, 6-7, 6-9, 6-10, 7-8, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13053},"legs":[[],[],[]]}},{"id":13054,"L":6,"kind":"4","num":"V6.11738","seq":11738,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[7,8],[4,9],[5,9],[6,9],[2,10],[5,10],[8,10],[1,11],[3,11],[7,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{muw} L^{nqt} L^{erw} L^{dgv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-7, 6-10, 6-11, 7-8, 7-10, 8-9, 8-12, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13055},"legs":[[],[],[]]}},{"id":13056,"L":6,"kind":"4","num":"V6.11740","seq":11740,"edges":[[4,5],[5,6],[4,7],[5,7],[2,8],[3,8],[7,8],[2,9],[3,9],[6,9],[1,10],[4,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{psv} L^{egv} L^{fht} L^{cqw} L^{auw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-8, 7-10, 7-12, 8-9, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13056},"legs":[[],[],[]]}},{"id":13057,"L":6,"kind":"4","num":"V6.11741","seq":11741,"edges":[[3,4],[3,5],[4,5],[5,6],[1,8],[7,8],[2,9],[4,9],[7,9],[0,10],[6,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{tuv} L^{ctw} L^{epu} L^{arw} L^{fsv} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-7, 7-11, 7-12, 8-9, 8-10, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13057},"legs":[[],[],[]]}},{"id":13058,"L":6,"kind":"4","num":"V6.11742","seq":11742,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[6,8],[7,8],[1,9],[2,10],[8,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{stu} L^{cvw} L^{euv} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-12, 5-7, 5-8, 6-7, 6-8, 7-9, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13058},"legs":[[],[],[]]}},{"id":13059,"L":6,"kind":"4","num":"V6.11743","seq":11743,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[5,8],[6,8],[7,8],[3,9],[3,10],[7,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kde} L^{mnp} L^{qrs} L^{qtu} L^{mrt} L^{gvw} L^{huv} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-12, 6-13, 7-8, 7-9, 7-13, 8-9, 8-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13059},"legs":[[],[],[]]}},{"id":13060,"L":6,"kind":"4","num":"V6.11744","seq":11744,"edges":[[0,1],[0,1],[1,4],[3,5],[3,6],[5,6],[6,7],[7,8],[7,9],[8,9],[2,10],[9,10],[4,11],[8,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{stv} L^{evw} L^{muw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-7, 5-12, 6-7, 6-13, 7-8, 8-9, 8-10, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13060},"legs":[[],[],[]]}},{"id":13061,"L":6,"kind":"4","num":"V6.11745","seq":11745,"edges":[[4,5],[3,6],[5,6],[4,7],[6,7],[1,8],[2,9],[7,9],[8,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{ptu} L^{cvw} L^{euv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-6, 5-8, 5-12, 6-7, 6-11, 7-8, 8-10, 9-10, 9-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13063},"legs":[[],[],[]]}},{"id":13064,"L":6,"kind":"4","num":"V6.11748","seq":11748,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[7,8],[5,9],[7,9],[8,9],[4,10],[6,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{gqr} L^{stu} L^{svw} L^{mtv} L^{hqw} L^{fnu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-11, 6-10, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13075},"legs":[[],[],[]]}},{"id":13076,"L":6,"kind":"4","num":"V6.11760","seq":11760,"edges":[[3,4],[3,6],[5,6],[4,7],[5,7],[3,8],[2,9],[7,9],[8,9],[2,10],[6,10],[8,10],[0,11],[1,11],[5,11],[0,12],[1,12],[4,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1936*n**13 + 1110*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{hqt} L^{nru} L^{mvw} L^{euv} L^{ftw} L^{acs} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-7, 4-9, 5-8, 5-13, 6-7, 6-8, 6-12, 7-11, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13076},"legs":[[],[],[]]}},{"id":13077,"L":6,"kind":"4","num":"V6.11761","seq":11761,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[4,7],[5,8],[7,8],[7,9],[8,9],[3,10],[9,10],[2,11],[6,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{mqr} L^{hst} L^{nsu} L^{tuv} L^{gvw} L^{fqw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9, 8-10, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13077},"legs":[[],[],[]]}},{"id":13078,"L":6,"kind":"4","num":"V6.11762","seq":11762,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[4,7],[6,8],[5,9],[8,9],[5,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{gqr} L^{hst} L^{quv} L^{muw} L^{nsw} L^{ftv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-8, 6-10, 6-11, 6-13, 7-9, 7-13, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13078},"legs":[[],[],[]]}},{"id":13079,"L":6,"kind":"4","num":"V6.11763","seq":11763,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,6],[7,8],[5,9],[7,9],[8,9],[3,10],[8,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{mnp} L^{emq} L^{rst} L^{ruv} L^{nsu} L^{hvw} L^{ftw} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-7, 6-10, 6-13, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13079},"legs":[[],[],[]]}},{"id":13080,"L":6,"kind":"4","num":"V6.11764","seq":11764,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,6],[4,7],[5,9],[8,9],[7,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{gmq} L^{hrs} L^{tuv} L^{ntw} L^{ruw} L^{fsv} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-8, 6-7, 6-10, 6-13, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13080},"legs":[[],[],[]]}},{"id":13081,"L":6,"kind":"4","num":"V6.11765","seq":11765,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[4,7],[7,8],[5,9],[8,9],[3,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{mqr} L^{hst} L^{suv} L^{nuw} L^{gqt} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-7, 6-10, 6-13, 7-11, 7-13, 8-9, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13082},"legs":[[],[],[]]}},{"id":13083,"L":6,"kind":"4","num":"V6.11767","seq":11767,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[8,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nsw} L^{egq} L^{fhu} L^{dtw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-10, 6-13, 7-9, 7-12, 8-11, 8-13, 9-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13091},"legs":[[],[],[]]}},{"id":13092,"L":6,"kind":"4","num":"V6.11776","seq":11776,"edges":[[3,4],[3,5],[5,6],[6,7],[0,8],[4,8],[2,9],[5,9],[6,9],[1,10],[7,10],[8,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{anw} L^{ert} L^{cuw} L^{fpv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-10, 7-8, 7-10, 8-11, 8-12, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13093},"legs":[[],[],[]]}},{"id":13094,"L":6,"kind":"4","num":"V6.11778","seq":11778,"edges":[[4,5],[4,6],[5,6],[4,7],[5,7],[1,8],[3,8],[0,9],[3,9],[2,10],[7,10],[9,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{qsu} L^{cgv} L^{ahw} L^{euw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-7, 6-8, 7-12, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13094},"legs":[[],[],[]]}},{"id":13095,"L":6,"kind":"4","num":"V6.11779","seq":11779,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[7,8],[4,9],[6,9],[0,10],[9,10],[2,11],[4,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsu} L^{mtv} L^{avw} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-10, 8-9, 10-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13095},"legs":[[],[],[]]}},{"id":13096,"L":6,"kind":"4","num":"V6.11780","seq":11780,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[7,11],[0,12],[4,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{ahw} L^{dmw} L^{fsu} L^{bqv}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-11, 3-8, 3-12, 4-7, 4-10, 4-11, 5-6, 5-7, 5-13, 6-7, 6-12, 8-9, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13096},"legs":[[],[],[]]}},{"id":13097,"L":6,"kind":"4","num":"V6.11781","seq":11781,"edges":[[4,5],[4,6],[5,6],[0,7],[3,7],[2,8],[3,8],[1,9],[3,9],[0,10],[4,10],[7,10],[2,11],[6,11],[8,11],[1,12],[5,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{agu} L^{ehv} L^{cmw} L^{bqu} L^{ftv} L^{dsw}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-8, 4-9, 4-10, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-11, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13097},"legs":[[],[],[]]}},{"id":13098,"L":6,"kind":"4","num":"V6.11782","seq":11782,"edges":[[4,5],[3,6],[5,6],[0,7],[4,7],[0,8],[3,8],[7,8],[2,9],[4,9],[1,10],[3,10],[2,11],[6,11],[9,11],[1,12],[5,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{apu} L^{bhu} L^{eqv} L^{cmw} L^{ftv} L^{dsw}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-11, 5-6, 5-8, 5-10, 6-7, 6-13, 7-12, 8-9, 10-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13098},"legs":[[],[],[]]}},{"id":13099,"L":6,"kind":"4","num":"V6.11783","seq":11783,"edges":[[3,6],[4,6],[5,6],[0,7],[5,7],[0,8],[4,8],[7,8],[2,9],[3,9],[1,10],[3,10],[2,11],[5,11],[9,11],[1,12],[4,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":6,"orbit":1,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{asu} L^{bpu} L^{ehv} L^{cmw} L^{ftv} L^{dqw}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-10, 4-11, 5-7, 5-9, 5-13, 6-7, 6-8, 6-12, 8-9, 10-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13099},"legs":[[],[],[]]}},{"id":13100,"L":6,"kind":"4","num":"V6.11784","seq":11784,"edges":[[3,4],[3,5],[5,6],[6,7],[0,8],[4,8],[1,9],[5,9],[6,9],[2,10],[7,10],[8,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{anw} L^{crt} L^{euw} L^{fpv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-7, 6-10, 7-8, 7-10, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13100},"legs":[[],[],[]]}},{"id":13101,"L":6,"kind":"4","num":"V6.11785","seq":11785,"edges":[[3,4],[4,5],[4,6],[5,6],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[6,10],[7,10],[0,11],[5,11],[7,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{tuv} L^{ehw} L^{fmt} L^{csu} L^{arv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-7, 6-7, 6-12, 7-11, 8-10, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13101},"legs":[[],[],[]]}},{"id":13102,"L":6,"kind":"4","num":"V6.11786","seq":11786,"edges":[[4,5],[3,6],[2,7],[5,7],[0,8],[3,8],[7,8],[0,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2245*n**13 + 1416*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{erv} L^{ahv} L^{bpw} L^{cmw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-9, 1-10, 2-11, 2-13, 3-8, 3-12, 4-7, 4-9, 4-11, 5-6, 5-10, 5-13, 6-8, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13102},"legs":[[],[],[]]}},{"id":13103,"L":6,"kind":"4","num":"V6.11787","seq":11787,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[0,11],[4,11],[5,11],[0,12],[3,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{cuw} L^{fpw} L^{dhv} L^{aqs} L^{bmt}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-12, 7-13, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13104},"legs":[[],[],[]]}},{"id":13105,"L":6,"kind":"4","num":"V6.11789","seq":11789,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[7,8],[3,9],[2,10],[4,10],[9,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gtu} L^{hvw} L^{env} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-9, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13107},"legs":[[],[],[]]}},{"id":13108,"L":6,"kind":"4","num":"V6.11792","seq":11792,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[5,8],[3,9],[8,9],[2,10],[4,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{gsu} L^{mqv} L^{hvw} L^{enw} L^{dtu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-9, 6-13, 7-8, 7-12, 8-12, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13110},"legs":[[],[],[]]}},{"id":13111,"L":6,"kind":"4","num":"V6.11795","seq":11795,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[2,9],[8,9],[0,10],[3,10],[9,10],[1,11],[3,11],[7,11],[0,12],[4,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{fvw} L^{ahw} L^{dmu} L^{bqs}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-7, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13112},"legs":[[],[],[]]}},{"id":13113,"L":6,"kind":"4","num":"V6.11797","seq":11797,"edges":[[0,1],[0,1],[1,4],[5,6],[5,8],[6,8],[7,8],[3,9],[7,9],[2,10],[7,10],[9,10],[2,11],[3,11],[4,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{tuv} L^{prt} L^{guw} L^{evw} L^{fhm} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-12, 6-7, 6-9, 6-13, 7-9, 7-13, 8-9, 8-10, 8-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13113},"legs":[[],[],[]]}},{"id":13114,"L":6,"kind":"4","num":"V6.11798","seq":11798,"edges":[[0,1],[0,1],[4,7],[5,7],[3,8],[5,8],[7,8],[2,9],[6,9],[2,10],[3,10],[4,10],[1,11],[6,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{mpv} L^{gqv} L^{esw} L^{fhn} L^{dtw} L^{cru}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-11, 6-8, 6-9, 6-13, 7-10, 7-12, 7-13, 8-9, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13116},"legs":[[],[],[]]}},{"id":13117,"L":6,"kind":"4","num":"V6.11801","seq":11801,"edges":[[0,1],[0,1],[1,4],[5,6],[5,8],[7,8],[3,9],[6,9],[7,9],[2,10],[7,10],[8,10],[2,11],[3,11],[4,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{tuv} L^{ptw} L^{gru} L^{evw} L^{fhm} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-12, 6-7, 6-9, 6-13, 7-10, 7-13, 8-9, 8-10, 8-11, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13117},"legs":[[],[],[]]}},{"id":13118,"L":6,"kind":"4","num":"V6.11802","seq":11802,"edges":[[0,1],[0,1],[4,7],[6,7],[2,8],[5,8],[6,8],[3,9],[5,9],[3,10],[4,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{ept} L^{gqw} L^{hnw} L^{duv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13118},"legs":[[],[],[]]}},{"id":13119,"L":6,"kind":"4","num":"V6.11803","seq":11803,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[2,9],[3,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[6,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{egw} L^{fhq} L^{drw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-9, 6-11, 6-12, 7-8, 7-9, 7-13, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13119},"legs":[[],[],[]]}},{"id":13120,"L":6,"kind":"4","num":"V6.11804","seq":11804,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[2,9],[3,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{egw} L^{fhu} L^{dqw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-9, 6-12, 6-13, 7-8, 7-9, 7-11, 8-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13123},"legs":[[],[],[]]}},{"id":13124,"L":6,"kind":"4","num":"V6.11808","seq":11808,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[5,10],[1,11],[6,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 404*n**15 + 854*n**14 - 968*n**13 + 456*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpv} L^{hqt} L^{enr} L^{duw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-9, 6-10, 6-11, 7-8, 7-10, 7-12, 8-9, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13124},"legs":[[],[],[]]}},{"id":13125,"L":6,"kind":"4","num":"V6.11809","seq":11809,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[7,8],[5,9],[7,9],[8,9],[3,10],[4,10],[6,10],[2,11],[5,11],[8,11],[0,12],[1,12],[4,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jpq} L^{krs} L^{rtu} L^{tvw} L^{puv} L^{hms} L^{gqw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-11, 5-13, 6-10, 6-12, 7-8, 7-11, 8-9, 8-10, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13125},"legs":[[],[],[]]}},{"id":13126,"L":6,"kind":"4","num":"V6.11810","seq":11810,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[5,7],[7,8],[7,9],[8,9],[2,10],[6,10],[9,10],[3,11],[6,11],[8,11],[0,12],[1,12],[4,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{jmp} L^{kqr} L^{pst} L^{suv} L^{tuw} L^{gqw} L^{hrv} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-11, 4-12, 5-6, 5-13, 6-8, 7-11, 7-12, 8-9, 8-10, 9-10, 9-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13126},"legs":[[],[],[]]}},{"id":13127,"L":6,"kind":"4","num":"V6.11811","seq":11811,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[6,7],[7,8],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[8,11],[9,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{imp} L^{kqr} L^{qst} L^{suv} L^{tuw} L^{hpr} L^{gvw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-6, 5-13, 6-11, 7-8, 7-11, 8-9, 8-10, 9-10, 9-12, 10-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13128},"legs":[[],[],[]]}},{"id":13129,"L":6,"kind":"4","num":"V6.11813","seq":11813,"edges":[[3,4],[4,5],[4,6],[1,8],[3,8],[7,8],[2,9],[6,9],[7,9],[0,10],[5,10],[7,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1510*n**14 - 2092*n**13 + 1246*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{uvw} L^{chu} L^{esv} L^{aqw} L^{frt} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-11, 6-12, 7-10, 7-12, 8-9, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13129},"legs":[[],[],[]]}},{"id":13130,"L":6,"kind":"4","num":"V6.11814","seq":11814,"edges":[[3,4],[4,5],[4,6],[5,7],[0,8],[3,8],[7,8],[1,9],[7,9],[2,10],[6,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1506*n**14 - 2072*n**13 + 1221*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ahu} L^{cvw} L^{esw} L^{frt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-11, 7-12, 8-9, 8-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13130},"legs":[[],[],[]]}},{"id":13131,"L":6,"kind":"4","num":"V6.11815","seq":11815,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[2,9],[8,9],[0,10],[5,10],[9,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{fvw} L^{asw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-12, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13131},"legs":[[],[],[]]}},{"id":13132,"L":6,"kind":"4","num":"V6.11816","seq":11816,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[2,7],[6,7],[6,8],[8,9],[3,10],[8,10],[9,10],[3,11],[7,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{nqr} L^{eqs} L^{rtu} L^{tvw} L^{guv} L^{hsw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-11, 4-12, 5-6, 6-7, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13132},"legs":[[],[],[]]}},{"id":13133,"L":6,"kind":"4","num":"V6.11817","seq":11817,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[6,8],[7,8],[5,9],[8,9],[2,10],[3,10],[7,10],[2,11],[3,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{mtu} L^{rtv} L^{pvw} L^{egu} L^{fhw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-11, 4-12, 5-8, 6-7, 6-10, 6-13, 7-9, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13133},"legs":[[],[],[]]}},{"id":13134,"L":6,"kind":"4","num":"V6.11818","seq":11818,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,7],[6,8],[7,9],[8,9],[3,10],[5,10],[7,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{mqr} L^{qst} L^{ruv} L^{suw} L^{hnt} L^{dvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13134},"legs":[[],[],[]]}},{"id":13135,"L":6,"kind":"4","num":"V6.11819","seq":11819,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,8],[7,8],[3,9],[6,9],[2,10],[4,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{hsw} L^{emw} L^{duv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-9, 7-10, 8-9, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13135},"legs":[[],[],[]]}},{"id":13136,"L":6,"kind":"4","num":"V6.11820","seq":11820,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[6,7],[7,8],[5,9],[8,9],[2,10],[7,10],[8,10],[3,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{eqr} L^{qst} L^{suv} L^{muw} L^{ftv} L^{hnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-5, 4-12, 6-10, 6-12, 6-13, 7-8, 7-13, 8-9, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13136},"legs":[[],[],[]]}},{"id":13137,"L":6,"kind":"4","num":"V6.11821","seq":11821,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[6,7],[7,8],[3,9],[8,9],[3,10],[7,10],[8,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ide} L^{mnp} L^{mqr} L^{qst} L^{suv} L^{guw} L^{htv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-12, 6-13, 7-8, 7-13, 8-9, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13137},"legs":[[],[],[]]}},{"id":13138,"L":6,"kind":"4","num":"V6.11822","seq":11822,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[6,7],[6,8],[3,9],[8,9],[2,10],[3,10],[7,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{mnp} L^{nqr} L^{qst} L^{ruv} L^{guw} L^{ehs} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-10, 4-11, 5-6, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13138},"legs":[[],[],[]]}},{"id":13139,"L":6,"kind":"4","num":"V6.11823","seq":11823,"edges":[[0,1],[0,1],[5,6],[5,7],[4,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{muw} L^{nsv} L^{egw} L^{drt} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-10, 7-12, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13139},"legs":[[],[],[]]}},{"id":13140,"L":6,"kind":"4","num":"V6.11824","seq":11824,"edges":[[4,6],[5,6],[0,7],[2,8],[5,8],[7,8],[2,9],[3,9],[7,9],[0,10],[4,10],[6,10],[1,11],[3,11],[5,11],[1,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{esv} L^{fgw} L^{bpu} L^{cht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-11, 2-12, 2-13, 3-9, 3-10, 4-10, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-12, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13142},"legs":[[],[],[]]}},{"id":13143,"L":6,"kind":"4","num":"V6.11827","seq":11827,"edges":[[3,4],[3,5],[5,6],[5,7],[2,8],[4,8],[1,9],[7,9],[8,9],[2,10],[4,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2176*n**13 + 1335*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{ruv} L^{enw} L^{cuw} L^{fps} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-9, 5-11, 6-7, 6-8, 7-11, 7-12, 8-10, 8-12, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13144},"legs":[[],[],[]]}},{"id":13145,"L":6,"kind":"4","num":"V6.11829","seq":11829,"edges":[[0,1],[0,1],[1,4],[5,6],[2,8],[4,8],[7,8],[3,9],[7,9],[3,10],[5,10],[6,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{tuv} L^{emt} L^{guw} L^{hpr} L^{fvw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-7, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13145},"legs":[[],[],[]]}},{"id":13146,"L":6,"kind":"4","num":"V6.11830","seq":11830,"edges":[[1,2],[5,6],[3,7],[5,7],[6,7],[4,8],[5,8],[6,8],[3,9],[4,9],[2,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{frt} L^{msu} L^{gnv} L^{evw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-8, 4-10, 4-12, 5-9, 5-10, 5-12, 6-7, 6-8, 6-9, 7-8, 7-9, 10-11, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13147},"legs":[[],[],[]]}},{"id":13148,"L":6,"kind":"4","num":"V6.11832","seq":11832,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[5,6],[6,7],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[7,11],[8,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{npq} L^{qrs} L^{tuv} L^{atw} L^{bru} L^{esv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-7, 6-7, 7-8, 8-11, 8-12, 9-10, 9-11, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13148},"legs":[[],[],[]]}},{"id":13149,"L":6,"kind":"4","num":"V6.11833","seq":11833,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[7,11],[8,11],[1,12],[9,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hnq} L^{prs} L^{qtu} L^{atv} L^{brw} L^{esu} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-7, 6-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-13, 11-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13150},"legs":[[],[],[]]}},{"id":13151,"L":6,"kind":"4","num":"V6.11835","seq":11835,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[2,9],[4,9],[5,9],[1,10],[7,10],[8,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahw} L^{epr} L^{cuw} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-11, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13151},"legs":[[],[],[]]}},{"id":13152,"L":6,"kind":"4","num":"V6.11836","seq":11836,"edges":[[4,5],[5,6],[4,7],[6,7],[2,8],[3,8],[2,9],[3,9],[7,9],[1,10],[5,10],[6,10],[0,11],[4,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{egw} L^{fhv} L^{csu} L^{aqw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-8, 5-12, 6-7, 6-11, 7-8, 7-11, 8-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13152},"legs":[[],[],[]]}},{"id":13153,"L":6,"kind":"4","num":"V6.11837","seq":11837,"edges":[[1,2],[4,5],[3,6],[4,6],[3,7],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fns} L^{gst} L^{quv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-7, 5-12, 6-9, 6-12, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13153},"legs":[[],[],[]]}},{"id":13154,"L":6,"kind":"4","num":"V6.11838","seq":11838,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[4,10],[5,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{emw} L^{fnu} L^{cpr} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-10, 5-11, 6-7, 6-11, 7-8, 7-12, 8-10, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13154},"legs":[[],[],[]]}},{"id":13155,"L":6,"kind":"4","num":"V6.11839","seq":11839,"edges":[[1,2],[3,4],[4,5],[5,6],[4,7],[5,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[3,11],[8,11],[1,12],[3,12],[6,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{nqt} L^{uvw} L^{atu} L^{brv} L^{egw} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-6, 5-8, 6-7, 6-8, 7-11, 7-13, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13155},"legs":[[],[],[]]}},{"id":13156,"L":6,"kind":"4","num":"V6.11840","seq":11840,"edges":[[0,1],[0,1],[1,4],[5,6],[2,7],[5,7],[6,7],[3,9],[8,9],[3,10],[4,10],[8,10],[6,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{epr} L^{tuv} L^{gtw} L^{hmu} L^{svw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-10, 4-11, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 9-10, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13156},"legs":[[],[],[]]}},{"id":13157,"L":6,"kind":"4","num":"V6.11841","seq":11841,"edges":[[5,6],[1,7],[4,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[3,11],[6,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1550*n**14 - 2229*n**13 + 1404*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cnw} L^{asw} L^{egp} L^{fqu} L^{dhv} L^{bmt}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13157},"legs":[[],[],[]]}},{"id":13158,"L":6,"kind":"4","num":"V6.11842","seq":11842,"edges":[[5,6],[2,7],[4,7],[0,8],[5,8],[7,8],[2,9],[3,9],[4,9],[1,10],[4,10],[6,10],[1,11],[3,11],[6,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2176*n**13 + 1335*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{enw} L^{asw} L^{fgp} L^{cqu} L^{dhv} L^{bmt}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-10, 4-12, 4-13, 5-8, 5-10, 5-11, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13158},"legs":[[],[],[]]}},{"id":13159,"L":6,"kind":"4","num":"V6.11843","seq":11843,"edges":[[4,6],[5,6],[0,7],[2,8],[4,8],[7,8],[2,9],[5,9],[7,9],[0,10],[3,10],[6,10],[1,11],[3,11],[4,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1538*n**14 - 2184*n**13 + 1350*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{epv} L^{fsw} L^{bgu} L^{chq} L^{dmt}","graph":"13 vertices; edges 1-8, 1-11, 2-12, 2-13, 3-9, 3-10, 4-11, 4-12, 4-13, 5-7, 5-9, 5-12, 6-7, 6-10, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13159},"legs":[[],[],[]]}},{"id":13160,"L":6,"kind":"4","num":"V6.11844","seq":11844,"edges":[[0,7],[5,7],[6,7],[0,8],[4,8],[6,8],[1,9],[3,9],[6,9],[2,10],[3,10],[5,10],[2,11],[4,11],[5,11],[1,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":3,"orbit":2,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1539*n**14 - 2188*n**13 + 1354*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{uvw} L^{aru} L^{bnv} L^{cgw} L^{ehs} L^{fpt} L^{dmq}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-13, 3-11, 3-12, 4-10, 4-11, 4-13, 5-9, 5-12, 5-13, 6-8, 6-11, 6-12, 7-8, 7-9, 7-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13160},"legs":[[],[],[]]}},{"id":13161,"L":6,"kind":"4","num":"V6.11845","seq":11845,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,6],[5,7],[3,8],[8,9],[4,10],[7,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{egn} L^{prs} L^{htu} L^{tvw} L^{mrv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-7, 4-9, 5-11, 6-7, 6-8, 6-13, 8-11, 8-12, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13161},"legs":[[],[],[]]}},{"id":13162,"L":6,"kind":"4","num":"V6.11846","seq":11846,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[6,8],[3,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{ntw} L^{guv} L^{ehp} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-11, 6-12, 6-13, 7-8, 7-9, 7-10, 8-10, 9-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13164},"legs":[[],[],[]]}},{"id":13165,"L":6,"kind":"4","num":"V6.11849","seq":11849,"edges":[[1,2],[3,5],[4,5],[3,6],[5,6],[6,7],[4,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{gqr} L^{rst} L^{nuv} L^{auw} L^{bsv} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-9, 5-12, 6-7, 7-8, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13167},"legs":[[],[],[]]}},{"id":13168,"L":6,"kind":"4","num":"V6.11852","seq":11852,"edges":[[3,4],[3,5],[4,5],[4,6],[5,6],[6,8],[2,9],[7,9],[8,9],[2,10],[7,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[7,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hnq} L^{pqr} L^{stu} L^{rvw} L^{esv} L^{ftw} L^{acm} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-12, 5-6, 5-7, 6-7, 7-9, 8-10, 8-11, 8-13, 9-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13169},"legs":[[],[],[]]}},{"id":13170,"L":6,"kind":"4","num":"V6.11854","seq":11854,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[7,8],[3,9],[6,9],[8,9],[2,10],[4,10],[5,10],[1,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{tvw} L^{hsv} L^{emp} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-11, 6-13, 7-8, 7-10, 8-9, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13170},"legs":[[],[],[]]}},{"id":13171,"L":6,"kind":"4","num":"V6.11855","seq":11855,"edges":[[0,1],[0,1],[3,7],[6,7],[2,8],[5,8],[7,8],[2,9],[5,9],[4,10],[5,10],[9,10],[1,11],[4,11],[6,11],[0,12],[3,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{gsv} L^{epv} L^{fqw} L^{mrw} L^{dnt} L^{chu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-8, 4-13, 5-11, 5-12, 6-9, 6-10, 6-11, 7-8, 7-12, 7-13, 8-9, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13171},"legs":[[],[],[]]}},{"id":13172,"L":6,"kind":"4","num":"V6.11856","seq":11856,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[4,7],[5,7],[3,8],[8,9],[7,10],[8,10],[9,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{enr} L^{mps} L^{gtu} L^{tvw} L^{suv} L^{hrw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-9, 4-12, 5-8, 6-7, 6-8, 6-13, 7-12, 8-11, 9-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13172},"legs":[[],[],[]]}},{"id":13173,"L":6,"kind":"4","num":"V6.11857","seq":11857,"edges":[[4,5],[5,6],[4,7],[2,8],[3,8],[7,8],[2,9],[3,9],[7,9],[1,10],[4,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{pvw} L^{egv} L^{fhw} L^{cqt} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-8, 5-11, 6-7, 6-12, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13173},"legs":[[],[],[]]}},{"id":13174,"L":6,"kind":"4","num":"V6.11858","seq":11858,"edges":[[3,4],[3,5],[5,6],[1,8],[5,8],[6,8],[2,9],[4,9],[7,9],[2,10],[4,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{uvw} L^{crs} L^{enu} L^{fpv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-9, 7-9, 7-12, 8-10, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13174},"legs":[[],[],[]]}},{"id":13175,"L":6,"kind":"4","num":"V6.11859","seq":11859,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[6,8],[4,9],[5,9],[6,9],[0,10],[8,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{msv} L^{nqt} L^{avw} L^{euw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-9, 7-10, 8-12, 9-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13175},"legs":[[],[],[]]}},{"id":13176,"L":6,"kind":"4","num":"V6.11860","seq":11860,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[3,8],[6,8],[2,9],[8,9],[2,10],[6,10],[7,10],[0,11],[1,11],[4,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{msv} L^{evw} L^{ftu} L^{acp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-9, 5-8, 5-12, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13176},"legs":[[],[],[]]}},{"id":13177,"L":6,"kind":"4","num":"V6.11861","seq":11861,"edges":[[1,2],[3,4],[4,5],[3,6],[5,7],[6,7],[4,8],[6,8],[0,9],[0,10],[7,10],[8,10],[2,11],[5,11],[9,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{prt} L^{nsu} L^{avw} L^{btu} L^{eqv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-9, 6-8, 6-12, 7-8, 7-9, 8-11, 9-11, 10-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13178},"legs":[[],[],[]]}},{"id":13179,"L":6,"kind":"4","num":"V6.11863","seq":11863,"edges":[[4,5],[3,6],[5,6],[4,7],[6,7],[2,8],[2,9],[3,9],[5,9],[1,10],[7,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1435*n**14 - 1914*n**13 + 1089*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{ptu} L^{evw} L^{fhs} L^{cuv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-7, 4-10, 4-12, 5-6, 5-8, 5-12, 6-7, 6-10, 7-8, 8-11, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13179},"legs":[[],[],[]]}},{"id":13180,"L":6,"kind":"4","num":"V6.11864","seq":11864,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,6],[6,7],[5,8],[7,8],[4,9],[7,9],[3,10],[1,11],[9,11],[10,11],[0,12],[8,12],[10,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{hnq} L^{qrs} L^{prt} L^{msu} L^{gvw} L^{duv} L^{btw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-11, 5-7, 5-10, 6-7, 6-9, 7-8, 8-9, 8-10, 9-13, 10-12, 11-12, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13180},"legs":[[],[],[]]}},{"id":13181,"L":6,"kind":"4","num":"V6.11865","seq":11865,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[2,7],[5,7],[3,9],[8,9],[6,10],[8,10],[9,10],[6,11],[7,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{mqr} L^{ens} L^{tuv} L^{htw} L^{quw} L^{rsv} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-8, 3-13, 4-5, 4-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13181},"legs":[[],[],[]]}},{"id":13182,"L":6,"kind":"4","num":"V6.11866","seq":11866,"edges":[[0,1],[0,1],[1,4],[3,4],[6,7],[5,8],[6,8],[7,9],[8,9],[2,10],[7,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{qrs} L^{qtu} L^{mrv} L^{tvw} L^{euw} L^{fhn} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-9, 6-12, 6-13, 7-8, 7-9, 7-13, 8-10, 8-11, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13182},"legs":[[],[],[]]}},{"id":13183,"L":6,"kind":"4","num":"V6.11867","seq":11867,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[6,8],[7,8],[5,9],[8,9],[2,10],[7,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdg} L^{mnp} L^{mqr} L^{stu} L^{qsv} L^{nvw} L^{etw} L^{fhu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-7, 6-10, 6-13, 7-9, 7-13, 8-9, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13183},"legs":[[],[],[]]}},{"id":13184,"L":6,"kind":"4","num":"V6.11868","seq":11868,"edges":[[3,4],[3,5],[4,5],[4,6],[5,6],[6,7],[2,8],[3,8],[2,9],[1,10],[7,10],[9,10],[0,11],[7,11],[9,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{pqr} L^{rst} L^{emu} L^{fvw} L^{csv} L^{atw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-7, 6-7, 7-8, 8-11, 8-12, 9-13, 10-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13184},"legs":[[],[],[]]}},{"id":13185,"L":6,"kind":"4","num":"V6.11869","seq":11869,"edges":[[1,2],[3,4],[4,6],[5,6],[4,7],[5,7],[6,7],[3,8],[0,9],[8,9],[0,10],[8,10],[2,11],[3,11],[10,11],[1,12],[5,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{nqs} L^{gtu} L^{atv} L^{buw} L^{ehw} L^{drv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-12, 5-7, 5-8, 6-7, 6-8, 6-13, 7-8, 9-10, 9-11, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13185},"legs":[[],[],[]]}},{"id":13186,"L":6,"kind":"4","num":"V6.11870","seq":11870,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[4,8],[5,8],[0,9],[0,10],[7,10],[8,10],[2,11],[6,11],[9,11],[1,12],[7,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{qst} L^{npu} L^{avw} L^{bsu} L^{erv} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-9, 6-9, 7-8, 7-12, 8-11, 8-13, 9-11, 10-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13186},"legs":[[],[],[]]}},{"id":13187,"L":6,"kind":"4","num":"V6.11871","seq":11871,"edges":[[5,6],[1,7],[3,7],[1,8],[5,8],[7,8],[2,9],[3,9],[4,9],[2,10],[3,10],[4,10],[0,11],[4,11],[6,11],[0,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cgw} L^{dsw} L^{ehn} L^{fmp} L^{aqu} L^{btv}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-8, 4-10, 4-11, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-12, 7-13, 8-9; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13188},"legs":[[],[],[]]}},{"id":13189,"L":6,"kind":"4","num":"V6.11873","seq":11873,"edges":[[4,5],[3,6],[3,7],[4,7],[5,7],[2,8],[2,9],[5,9],[6,9],[1,10],[6,10],[8,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{hpr} L^{evw} L^{fst} L^{cuv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-7, 4-8, 4-12, 5-6, 5-8, 5-12, 6-8, 6-10, 7-10, 7-11, 9-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13189},"legs":[[],[],[]]}},{"id":13190,"L":6,"kind":"4","num":"V6.11874","seq":11874,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[3,9],[4,9],[1,10],[5,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{fmp} L^{cru} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13190},"legs":[[],[],[]]}},{"id":13191,"L":6,"kind":"4","num":"V6.11875","seq":11875,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[4,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fmp} L^{cuw} L^{atw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13191},"legs":[[],[],[]]}},{"id":13192,"L":6,"kind":"4","num":"V6.11876","seq":11876,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[2,8],[3,8],[3,9],[7,9],[4,10],[6,10],[8,10],[6,11],[7,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{nrs} L^{ptu} L^{egv} L^{htw} L^{mrv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-10, 5-11, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13192},"legs":[[],[],[]]}},{"id":13193,"L":6,"kind":"4","num":"V6.11877","seq":11877,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[3,8],[6,8],[7,8],[2,9],[4,10],[9,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{nqr} L^{qst} L^{hrs} L^{euv} L^{muw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-6, 4-9, 5-11, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13193},"legs":[[],[],[]]}},{"id":13194,"L":6,"kind":"4","num":"V6.11878","seq":11878,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[5,7],[3,8],[6,9],[8,9],[2,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{mpt} L^{guv} L^{ruw} L^{etv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-9, 4-12, 5-8, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13194},"legs":[[],[],[]]}},{"id":13195,"L":6,"kind":"4","num":"V6.11879","seq":11879,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[3,6],[6,7],[5,9],[8,9],[7,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{hmn} L^{gpq} L^{prs} L^{tuv} L^{mtw} L^{ruw} L^{fsv} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-6, 6-10, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13195},"legs":[[],[],[]]}},{"id":13196,"L":6,"kind":"4","num":"V6.11880","seq":11880,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[3,8],[7,8],[2,9],[7,9],[3,10],[6,10],[9,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{mtu} L^{gtv} L^{euw} L^{hrw} L^{fpv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-12, 4-9, 4-11, 5-8, 6-7, 6-12, 6-13, 7-11, 7-13, 8-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13196},"legs":[[],[],[]]}},{"id":13197,"L":6,"kind":"4","num":"V6.11881","seq":11881,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[5,7],[7,8],[7,9],[8,9],[3,10],[6,10],[9,10],[2,11],[6,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{hmn} L^{pqr} L^{mst} L^{suv} L^{tuw} L^{gpw} L^{fqv} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-6, 6-8, 6-13, 7-11, 7-12, 7-13, 8-9, 8-10, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13197},"legs":[[],[],[]]}},{"id":13198,"L":6,"kind":"4","num":"V6.11882","seq":11882,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[7,8],[6,9],[7,9],[8,9],[4,10],[5,10],[8,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{ieg} L^{jdh} L^{mnp} L^{gqr} L^{stu} L^{svw} L^{qtv} L^{hmw} L^{fnu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-11, 6-11, 6-12, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13199},"legs":[[],[],[]]}},{"id":13200,"L":6,"kind":"4","num":"V6.11884","seq":11884,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[1,11],[6,11],[7,11],[0,12],[2,12],[10,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{mqu} L^{hrs} L^{enw} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-9, 6-10, 7-10, 7-12, 8-9, 8-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13200},"legs":[[],[],[]]}},{"id":13201,"L":6,"kind":"4","num":"V6.11885","seq":11885,"edges":[[4,5],[3,6],[5,6],[0,7],[4,7],[0,8],[3,8],[2,9],[3,9],[7,9],[1,10],[4,10],[8,10],[2,11],[6,11],[1,12],[5,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1556*n**14 - 2237*n**13 + 1401*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{apu} L^{bhv} L^{emu} L^{cqv} L^{ftw} L^{dsw}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-10, 5-6, 5-8, 5-11, 6-7, 6-13, 7-12, 8-10, 9-11, 12-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13207},"legs":[[],[],[]]}},{"id":13208,"L":6,"kind":"4","num":"V6.11892","seq":11892,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[5,9],[3,10],[7,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mqw} L^{htw} L^{dsu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-10, 7-8, 7-12, 8-11, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13208},"legs":[[],[],[]]}},{"id":13209,"L":6,"kind":"4","num":"V6.11893","seq":11893,"edges":[[0,1],[0,1],[1,4],[4,5],[2,6],[7,8],[2,9],[6,9],[7,9],[3,10],[5,10],[8,10],[3,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{mnp} L^{eqr} L^{stu} L^{svw} L^{fqt} L^{gnv} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-6, 6-11, 6-13, 7-10, 7-13, 8-9, 8-10, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13209},"legs":[[],[],[]]}},{"id":13210,"L":6,"kind":"4","num":"V6.11894","seq":11894,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[3,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[5,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{eru} L^{fnv} L^{msw} L^{hpw} L^{dtu} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13210},"legs":[[],[],[]]}},{"id":13211,"L":6,"kind":"4","num":"V6.11895","seq":11895,"edges":[[0,1],[0,1],[1,4],[4,6],[5,8],[7,8],[3,9],[5,9],[8,9],[2,10],[6,10],[7,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{mrs} L^{tuv} L^{ntw} L^{gpw} L^{eru} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-7, 6-9, 6-10, 6-13, 7-11, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13211},"legs":[[],[],[]]}},{"id":13212,"L":6,"kind":"4","num":"V6.11896","seq":11896,"edges":[[3,5],[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{hsu} L^{mpv} L^{evw} L^{ctu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-8, 4-9, 5-7, 5-9, 5-12, 6-7, 6-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13212},"legs":[[],[],[]]}},{"id":13213,"L":6,"kind":"4","num":"V6.11897","seq":11897,"edges":[[0,1],[0,1],[1,4],[3,4],[2,5],[5,6],[6,7],[6,8],[8,9],[3,10],[7,10],[9,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{emn} L^{mpq} L^{prs} L^{qtu} L^{tvw} L^{hrv} L^{suw} L^{cfn}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-13, 4-5, 4-11, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13213},"legs":[[],[],[]]}},{"id":13214,"L":6,"kind":"4","num":"V6.11898","seq":11898,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[4,7],[5,8],[3,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{enr} L^{mst} L^{puv} L^{guw} L^{hsv} L^{ftw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-8, 6-7, 6-9, 6-13, 7-13, 8-11, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13214},"legs":[[],[],[]]}},{"id":13215,"L":6,"kind":"4","num":"V6.11899","seq":11899,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[4,7],[6,7],[7,8],[8,9],[3,10],[4,10],[9,10],[2,11],[5,11],[9,11],[1,12],[5,12],[8,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{kcr} L^{mrs} L^{stu} L^{tvw} L^{hnv} L^{gpw} L^{dqu}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-12, 4-11, 5-8, 5-11, 6-12, 6-13, 7-8, 8-9, 9-10, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13215},"legs":[[],[],[]]}},{"id":13216,"L":6,"kind":"4","num":"V6.11900","seq":11900,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[3,10],[4,10],[1,11],[5,11],[10,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{gqt} L^{hnw} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-10, 8-9, 8-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13216},"legs":[[],[],[]]}},{"id":13217,"L":6,"kind":"4","num":"V6.11901","seq":11901,"edges":[[0,1],[0,1],[2,6],[5,6],[3,7],[5,7],[4,8],[7,8],[4,9],[8,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{eps} L^{gqt} L^{mtu} L^{nuv} L^{fhw} L^{dvw} L^{crs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-13, 7-13, 8-9, 9-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13217},"legs":[[],[],[]]}},{"id":13218,"L":6,"kind":"4","num":"V6.11902","seq":11902,"edges":[[0,1],[0,1],[5,7],[2,8],[5,8],[6,8],[3,9],[4,9],[6,9],[2,10],[3,10],[4,10],[1,11],[6,11],[7,11],[0,12],[5,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{pvw} L^{eqs} L^{gmt} L^{fhn} L^{duv} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-11, 5-10, 5-11, 6-8, 6-9, 6-13, 7-9, 7-10, 7-12, 8-12, 8-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13218},"legs":[[],[],[]]}},{"id":13219,"L":6,"kind":"4","num":"V6.11903","seq":11903,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[6,8],[4,9],[7,9],[2,10],[3,10],[5,10],[1,11],[7,11],[9,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{mqt} L^{nuw} L^{egr} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-9, 6-11, 7-8, 7-9, 8-10, 8-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13219},"legs":[[],[],[]]}},{"id":13220,"L":6,"kind":"4","num":"V6.11904","seq":11904,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[7,11],[8,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{mqw} L^{ntu} L^{egr} L^{dvw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-9, 6-11, 7-8, 7-10, 8-10, 8-12, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13220},"legs":[[],[],[]]}},{"id":13221,"L":6,"kind":"4","num":"V6.11905","seq":11905,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[5,8],[4,9],[6,9],[7,9],[2,10],[5,10],[8,10],[1,11],[3,11],[6,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{psv} L^{mqw} L^{ntv} L^{erw} L^{dgu} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-8, 6-9, 6-11, 7-8, 7-10, 7-12, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13221},"legs":[[],[],[]]}},{"id":13222,"L":6,"kind":"4","num":"V6.11906","seq":11906,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[6,11],[1,12],[7,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{qst} L^{npu} L^{auv} L^{bsv} L^{erw} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-9, 6-9, 7-8, 7-12, 8-11, 8-13, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13222},"legs":[[],[],[]]}},{"id":13223,"L":6,"kind":"4","num":"V6.11907","seq":11907,"edges":[[3,4],[5,6],[5,7],[6,7],[1,8],[3,8],[2,9],[4,9],[7,9],[2,10],[4,10],[8,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{chw} L^{env} L^{fpw} L^{asu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13223},"legs":[[],[],[]]}},{"id":13224,"L":6,"kind":"4","num":"V6.11908","seq":11908,"edges":[[1,2],[3,4],[3,5],[6,7],[6,8],[7,8],[4,9],[5,9],[6,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{suw} L^{mpt} L^{avw} L^{enq} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-10, 6-12, 7-8, 7-9, 7-10, 8-9, 8-11, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13224},"legs":[[],[],[]]}},{"id":13225,"L":6,"kind":"4","num":"V6.11909","seq":11909,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[4,7],[6,7],[7,8],[8,9],[3,10],[4,10],[9,10],[2,11],[5,11],[9,11],[1,12],[5,12],[8,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jcr} L^{mrs} L^{stu} L^{tvw} L^{hnv} L^{gpw} L^{fqu}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-13, 3-12, 4-11, 5-8, 5-11, 6-12, 6-13, 7-8, 8-9, 9-10, 9-13, 10-11, 10-12; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13226},"legs":[[],[],[]]}},{"id":13227,"L":6,"kind":"4","num":"V6.11911","seq":11911,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[7,8],[5,9],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[4,11],[8,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{ipq} L^{krs} L^{rtu} L^{tvw} L^{puv} L^{hqs} L^{gmw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-12, 5-13, 6-10, 6-11, 7-8, 7-11, 8-9, 8-10, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13227},"legs":[[],[],[]]}},{"id":13228,"L":6,"kind":"4","num":"V6.11912","seq":11912,"edges":[[0,2],[0,2],[1,3],[1,3],[0,6],[7,8],[4,9],[7,9],[8,9],[1,10],[4,10],[6,10],[2,11],[5,11],[8,11],[3,12],[5,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jcr} L^{stu} L^{svw} L^{mtv} L^{fnr} L^{gpw} L^{hqu}","graph":"13 vertices; edges 1-3x2, 1-7, 2-4x2, 2-11, 3-12, 4-13, 5-10, 5-11, 6-12, 6-13, 7-11, 8-9, 8-10, 8-13, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13228},"legs":[[],[],[]]}},{"id":13229,"L":6,"kind":"4","num":"V6.11913","seq":11913,"edges":[[0,2],[0,2],[1,3],[1,3],[2,6],[5,7],[6,7],[5,8],[8,9],[7,10],[8,10],[9,10],[3,11],[4,11],[9,11],[0,12],[1,12],[4,12],[4,13],[6,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{imn} L^{kpq} L^{jgr} L^{prs} L^{qtu} L^{tvw} L^{suv} L^{hmw} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-7, 4-12, 5-12, 5-13, 6-8, 6-9, 7-8, 8-11, 9-10, 9-11, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13229},"legs":[[],[],[]]}},{"id":13230,"L":6,"kind":"4","num":"V6.11914","seq":11914,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[6,8],[7,8],[4,9],[5,9],[2,10],[5,10],[6,10],[1,11],[3,11],[9,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{psv} L^{mtv} L^{nqw} L^{eru} L^{dgw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-8, 6-10, 6-11, 7-8, 7-9, 7-11, 8-9, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13230},"legs":[[],[],[]]}},{"id":13231,"L":6,"kind":"4","num":"V6.11915","seq":11915,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[7,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{mqw} L^{ntu} L^{egr} L^{dhv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-9, 6-11, 7-8, 7-10, 8-10, 8-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13231},"legs":[[],[],[]]}},{"id":13232,"L":6,"kind":"4","num":"V6.11916","seq":11916,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[1,11],[3,11],[10,11],[0,12],[4,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{ert} L^{fgw} L^{dhw} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-11, 4-12, 5-9, 5-13, 6-7, 6-8, 6-10, 7-8, 7-10, 8-9, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13232},"legs":[[],[],[]]}},{"id":13233,"L":6,"kind":"4","num":"V6.11917","seq":11917,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[7,8],[2,9],[3,9],[2,10],[3,10],[0,11],[6,11],[10,11],[1,12],[5,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{nqu} L^{egv} L^{fhw} L^{ctw} L^{drv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13233},"legs":[[],[],[]]}},{"id":13234,"L":6,"kind":"4","num":"V6.11918","seq":11918,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[7,8],[2,9],[3,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[6,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nsu} L^{egw} L^{fhq} L^{drw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-11, 6-12, 7-9, 7-13, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13234},"legs":[[],[],[]]}},{"id":13235,"L":6,"kind":"4","num":"V6.11919","seq":11919,"edges":[[0,1],[0,1],[1,4],[5,6],[3,7],[5,7],[3,8],[6,9],[8,9],[2,10],[7,10],[8,10],[4,11],[6,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{nrs} L^{gpt} L^{huv} L^{ruw} L^{etv} L^{msw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-8, 4-9, 5-12, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13235},"legs":[[],[],[]]}},{"id":13236,"L":6,"kind":"4","num":"V6.11920","seq":11920,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,6],[7,8],[5,9],[7,9],[3,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdg} L^{mnp} L^{emq} L^{rst} L^{ruv} L^{nsw} L^{huw} L^{ftv} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-7, 6-10, 6-13, 7-13, 8-9, 8-10, 8-12, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13236},"legs":[[],[],[]]}},{"id":13237,"L":6,"kind":"4","num":"V6.11921","seq":11921,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[3,9],[7,9],[8,9],[2,10],[5,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{nqw} L^{guw} L^{ers} L^{dtv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-11, 7-12, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13237},"legs":[[],[],[]]}},{"id":13238,"L":6,"kind":"4","num":"V6.11922","seq":11922,"edges":[[1,2],[3,4],[4,5],[4,7],[6,8],[7,8],[5,9],[6,9],[7,9],[0,10],[3,10],[8,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{rst} L^{nuv} L^{ruw} L^{psv} L^{agw} L^{eqt} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-11, 4-13, 5-6, 5-8, 6-10, 6-12, 7-9, 7-10, 7-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13238},"legs":[[],[],[]]}},{"id":13239,"L":6,"kind":"4","num":"V6.11923","seq":11923,"edges":[[1,2],[4,5],[4,6],[5,6],[3,7],[6,7],[3,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{nqs} L^{fst} L^{guv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-7, 5-12, 6-7, 6-12, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13239},"legs":[[],[],[]]}},{"id":13240,"L":6,"kind":"4","num":"V6.11924","seq":11924,"edges":[[4,5],[5,6],[5,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[7,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 586*n**15 + 1417*n**14 - 1856*n**13 + 1024*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{rtu} L^{svw} L^{cgv} L^{aht} L^{epw} L^{fqu} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-6, 5-11, 5-12, 6-7, 6-8, 7-10, 7-12, 8-9, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13240},"legs":[[],[],[]]}},{"id":13241,"L":6,"kind":"4","num":"V6.11925","seq":11925,"edges":[[1,2],[3,4],[3,5],[4,6],[5,7],[6,7],[5,8],[6,8],[0,9],[7,9],[0,10],[8,10],[2,11],[3,11],[4,11],[1,12],[9,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mrs} L^{prt} L^{qsu} L^{atv} L^{buw} L^{ehn} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-7, 5-12, 6-8, 6-9, 7-8, 7-9, 8-10, 9-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13241},"legs":[[],[],[]]}},{"id":13242,"L":6,"kind":"4","num":"V6.11926","seq":11926,"edges":[[1,2],[3,7],[5,7],[6,7],[4,8],[5,8],[6,8],[3,9],[4,9],[5,9],[2,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[10,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{qrs} L^{tuv} L^{fqt} L^{mru} L^{gns} L^{evw} L^{ahp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-8, 4-10, 4-12, 5-9, 5-10, 5-12, 6-8, 6-9, 6-10, 7-8, 7-9, 7-11, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13242},"legs":[[],[],[]]}},{"id":13243,"L":6,"kind":"4","num":"V6.11927","seq":11927,"edges":[[0,1],[0,1],[1,4],[2,5],[3,6],[5,6],[4,7],[6,7],[7,8],[8,9],[8,10],[9,10],[3,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{enp} L^{gnq} L^{mqr} L^{rst} L^{suv} L^{tuw} L^{hvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-13, 4-7, 4-12, 5-8, 6-7, 6-13, 7-8, 8-9, 9-10, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13243},"legs":[[],[],[]]}},{"id":13244,"L":6,"kind":"4","num":"V6.11928","seq":11928,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[7,8],[7,9],[8,9],[3,10],[5,10],[6,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{eqr} L^{mst} L^{suv} L^{tuw} L^{hnq} L^{fvw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13244},"legs":[[],[],[]]}},{"id":13245,"L":6,"kind":"4","num":"V6.11929","seq":11929,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[7,8],[2,9],[5,9],[6,9],[3,10],[4,10],[8,10],[3,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{ntu} L^{tvw} L^{fpr} L^{gmv} L^{huw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-11, 6-8, 6-10, 6-13, 7-10, 7-13, 8-9, 8-12, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13245},"legs":[[],[],[]]}},{"id":13246,"L":6,"kind":"4","num":"V6.11930","seq":11930,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[7,8],[3,9],[6,9],[2,10],[6,10],[9,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{nqu} L^{gsw} L^{etw} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-12, 7-10, 7-11, 8-9, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13246},"legs":[[],[],[]]}},{"id":13247,"L":6,"kind":"4","num":"V6.11931","seq":11931,"edges":[[0,1],[0,1],[1,4],[3,6],[5,8],[7,8],[5,9],[6,9],[8,9],[2,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{grs} L^{tuv} L^{ntw} L^{prw} L^{emu} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-11, 6-9, 6-10, 6-13, 7-10, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13247},"legs":[[],[],[]]}},{"id":13248,"L":6,"kind":"4","num":"V6.11932","seq":11932,"edges":[[3,4],[3,5],[4,6],[5,7],[2,8],[3,8],[2,9],[4,9],[5,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1518*n**14 - 2120*n**13 + 1284*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{quv} L^{emw} L^{fpr} L^{csu} L^{atv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-7, 5-10, 6-8, 6-10, 7-11, 7-12, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13248},"legs":[[],[],[]]}},{"id":13249,"L":6,"kind":"4","num":"V6.11933","seq":11933,"edges":[[1,2],[3,4],[4,5],[3,6],[4,7],[3,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[7,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1439*n**14 - 1911*n**13 + 1071*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{ntu} L^{hvw} L^{atv} L^{brw} L^{epu} L^{dqs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-9, 5-6, 5-8, 6-12, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13249},"legs":[[],[],[]]}},{"id":13250,"L":6,"kind":"4","num":"V6.11934","seq":11934,"edges":[[1,2],[3,5],[4,5],[3,6],[4,7],[6,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{nrt} L^{suv} L^{auw} L^{btv} L^{epq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-8, 5-12, 6-12, 7-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13250},"legs":[[],[],[]]}},{"id":13251,"L":6,"kind":"4","num":"V6.11935","seq":11935,"edges":[[1,2],[3,4],[3,6],[4,6],[5,7],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{gms} L^{pst} L^{quv} L^{auw} L^{btv} L^{enr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-7, 5-12, 6-8, 6-9, 6-12, 7-8, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13251},"legs":[[],[],[]]}},{"id":13252,"L":6,"kind":"4","num":"V6.11936","seq":11936,"edges":[[0,1],[0,1],[2,7],[4,8],[6,8],[7,8],[3,9],[5,9],[6,9],[3,10],[4,10],[5,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{evw} L^{msv} L^{gpt} L^{hnq} L^{dru} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-10, 6-11, 6-12, 7-9, 7-10, 7-12, 8-9, 8-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13252},"legs":[[],[],[]]}},{"id":13253,"L":6,"kind":"4","num":"V6.11937","seq":11937,"edges":[[0,1],[0,1],[1,4],[2,5],[5,6],[6,7],[4,8],[6,8],[3,9],[8,9],[3,10],[7,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{enp} L^{nqr} L^{qst} L^{mru} L^{guv} L^{hsw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-13, 4-10, 4-11, 5-9, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13253},"legs":[[],[],[]]}},{"id":13254,"L":6,"kind":"4","num":"V6.11938","seq":11938,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[4,8],[3,9],[6,9],[8,9],[2,10],[7,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{ptu} L^{mvw} L^{grv} L^{etw} L^{fhu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-9, 6-7, 6-8, 6-13, 7-10, 7-13, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13256},"legs":[[],[],[]]}},{"id":13257,"L":6,"kind":"4","num":"V6.11941","seq":11941,"edges":[[4,5],[3,6],[1,7],[3,7],[1,8],[5,8],[7,8],[0,9],[3,9],[0,10],[4,10],[9,10],[2,11],[5,11],[6,11],[2,12],[4,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{chv} L^{drv} L^{amw} L^{bpw} L^{est} L^{fqu}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-7, 4-8, 4-10, 5-6, 5-11, 5-13, 6-9, 6-12, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13262},"legs":[[],[],[]]}},{"id":13263,"L":6,"kind":"4","num":"V6.11947","seq":11947,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[3,8],[7,8],[4,9],[5,9],[2,10],[4,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{huv} L^{mqw} L^{enw} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13264},"legs":[[],[],[]]}},{"id":13265,"L":6,"kind":"4","num":"V6.11949","seq":11949,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[6,8],[4,9],[2,10],[5,10],[9,10],[1,11],[7,11],[9,11],[0,12],[3,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{esu} L^{mvw} L^{fqv} L^{dtw} L^{chu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-8, 6-11, 7-8, 7-9, 8-12, 9-13, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13265},"legs":[[],[],[]]}},{"id":13266,"L":6,"kind":"4","num":"V6.11950","seq":11950,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[6,8],[2,9],[7,9],[4,10],[9,10],[1,11],[8,11],[10,11],[0,12],[3,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{esu} L^{ftv} L^{mvw} L^{duw} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13266},"legs":[[],[],[]]}},{"id":13267,"L":6,"kind":"4","num":"V6.11951","seq":11951,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[6,7],[2,8],[5,8],[4,9],[8,9],[3,10],[7,10],[1,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{ert} L^{fpu} L^{muv} L^{htw} L^{dvw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-8, 7-13, 8-11, 9-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13267},"legs":[[],[],[]]}},{"id":13268,"L":6,"kind":"4","num":"V6.11952","seq":11952,"edges":[[3,4],[4,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[1,10],[4,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{ehv} L^{fmw} L^{cpw} L^{atu} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-11, 6-7, 6-8, 7-8, 7-12, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13268},"legs":[[],[],[]]}},{"id":13269,"L":6,"kind":"4","num":"V6.11953","seq":11953,"edges":[[0,2],[1,2],[3,4],[3,5],[3,6],[4,7],[5,7],[4,8],[5,8],[6,9],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[9,12],[10,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{fnp} L^{gqr} L^{hns} L^{mpt} L^{quv} L^{ruw} L^{dst} L^{bvw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-8, 5-9, 6-8, 6-9, 7-10, 7-11, 8-12, 9-12, 10-11, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13269},"legs":[[],[],[]]}},{"id":13270,"L":6,"kind":"4","num":"V6.11954","seq":11954,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[2,6],[5,7],[3,8],[4,8],[1,10],[9,10],[7,11],[9,11],[10,11],[0,12],[6,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{kgr} L^{iqs} L^{jnp} L^{tuv} L^{ftw} L^{suw} L^{crv}","graph":"13 vertices; edges 1-5x2, 1-13, 2-3x2, 2-11, 3-7, 4-6x2, 4-9, 5-9, 6-8, 7-13, 8-12, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13270},"legs":[[],[],[]]}},{"id":13271,"L":6,"kind":"4","num":"V6.11955","seq":11955,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,4],[3,5],[3,5],[5,7],[8,9],[0,10],[8,10],[6,11],[9,11],[10,11],[6,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efg} L^{hmn} L^{jpq} L^{inr} L^{kst} L^{suv} L^{ctw} L^{puw} L^{qrv}","graph":"13 vertices; edges 1-2x2, 1-11, 2-3, 3-5x2, 4-5, 4-6x2, 6-8, 7-12, 7-13, 8-13, 9-10, 9-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13271},"legs":[[],[],[]]}},{"id":13272,"L":6,"kind":"4","num":"V6.11956","seq":11956,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[3,9],[7,9],[8,9],[2,10],[4,10],[1,11],[5,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{huv} L^{enw} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13272},"legs":[[],[],[]]}},{"id":13273,"L":6,"kind":"4","num":"V6.11957","seq":11957,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[4,9],[8,9],[2,10],[3,10],[5,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{nvw} L^{ehr} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-11, 7-9, 7-12, 8-13, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13273},"legs":[[],[],[]]}},{"id":13274,"L":6,"kind":"4","num":"V6.11958","seq":11958,"edges":[[0,1],[0,1],[1,4],[2,5],[5,6],[4,7],[6,7],[6,8],[3,9],[8,9],[3,10],[8,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{enp} L^{nqr} L^{mqs} L^{rtu} L^{gtv} L^{huw} L^{svw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-6, 3-13, 4-10, 4-11, 5-8, 6-7, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13274},"legs":[[],[],[]]}},{"id":13275,"L":6,"kind":"4","num":"V6.11959","seq":11959,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,8],[3,9],[7,9],[8,9],[3,10],[7,10],[8,10],[2,11],[4,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{enr} L^{stu} L^{pvw} L^{gsv} L^{htw} L^{fmu} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-12, 6-7, 6-9, 6-13, 7-13, 8-10, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13275},"legs":[[],[],[]]}},{"id":13276,"L":6,"kind":"4","num":"V6.11960","seq":11960,"edges":[[3,5],[4,5],[5,6],[3,7],[4,7],[3,8],[4,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[6,11],[0,12],[1,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{rst} L^{hpu} L^{mqv} L^{cvw} L^{esu} L^{aft} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-6, 4-8, 4-9, 5-6, 5-8, 5-9, 6-7, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13276},"legs":[[],[],[]]}},{"id":13277,"L":6,"kind":"4","num":"V6.11961","seq":11961,"edges":[[0,1],[0,1],[0,3],[2,3],[1,4],[2,5],[5,6],[5,7],[4,9],[8,9],[7,10],[8,10],[6,11],[8,11],[9,11],[6,12],[7,12],[10,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jce} L^{idg} L^{fhm} L^{hnp} L^{mqr} L^{stu} L^{gsv} L^{qtw} L^{nuv} L^{prw}","graph":"13 vertices; edges 1-2x2, 1-4, 2-5, 3-4, 3-6, 5-10, 6-7, 6-8, 7-12, 7-13, 8-11, 8-13, 9-10, 9-11, 9-12, 10-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13277},"legs":[[],[],[]]}},{"id":13278,"L":6,"kind":"4","num":"V6.11962","seq":11962,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[5,8],[4,9],[7,9],[3,10],[6,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{eqv} L^{mtw} L^{hrw} L^{dsu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13278},"legs":[[],[],[]]}},{"id":13279,"L":6,"kind":"4","num":"V6.11963","seq":11963,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[7,9],[3,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{mtw} L^{hpw} L^{dsv} L^{cqu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-12, 8-10, 8-13, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13279},"legs":[[],[],[]]}},{"id":13280,"L":6,"kind":"4","num":"V6.11964","seq":11964,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[5,8],[6,8],[3,9],[5,9],[2,10],[4,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{mqs} L^{hrw} L^{enw} L^{dtu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-9, 6-10, 7-9, 7-12, 8-12, 8-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13280},"legs":[[],[],[]]}},{"id":13281,"L":6,"kind":"4","num":"V6.11965","seq":11965,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[3,9],[5,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{hqw} L^{enw} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-12, 8-9, 8-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13281},"legs":[[],[],[]]}},{"id":13282,"L":6,"kind":"4","num":"V6.11966","seq":11966,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[5,8],[6,8],[3,9],[2,10],[4,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{mrs} L^{hvw} L^{env} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-8, 6-9, 7-9, 7-12, 8-13, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13283},"legs":[[],[],[]]}},{"id":13284,"L":6,"kind":"4","num":"V6.11968","seq":11968,"edges":[[0,1],[0,1],[3,6],[5,6],[2,7],[4,8],[5,8],[4,9],[7,9],[8,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[6,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{gps} L^{etu} L^{mqv} L^{ntv} L^{fhw} L^{drw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-7, 4-11, 5-9, 5-10, 6-7, 6-9, 6-12, 7-13, 8-10, 8-13, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13284},"legs":[[],[],[]]}},{"id":13285,"L":6,"kind":"4","num":"V6.11969","seq":11969,"edges":[[0,1],[0,1],[4,6],[3,7],[5,7],[4,8],[6,8],[2,9],[5,9],[8,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[6,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{mst} L^{gpu} L^{nsv} L^{eqv} L^{fhw} L^{drw} L^{ctu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-8, 6-10, 6-12, 7-9, 7-13, 8-13, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13285},"legs":[[],[],[]]}},{"id":13286,"L":6,"kind":"4","num":"V6.11970","seq":11970,"edges":[[3,4],[4,5],[5,6],[0,8],[3,8],[7,8],[1,9],[4,9],[5,9],[2,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{uvw} L^{ahu} L^{cpr} L^{esv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-11, 7-12, 8-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13286},"legs":[[],[],[]]}},{"id":13287,"L":6,"kind":"4","num":"V6.11971","seq":11971,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[3,9],[5,9],[3,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{gqw} L^{hnw} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-12, 8-9, 8-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13287},"legs":[[],[],[]]}},{"id":13288,"L":6,"kind":"4","num":"V6.11972","seq":11972,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[3,9],[8,9],[2,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{hvw} L^{enw} L^{drt} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-8, 6-12, 7-9, 7-12, 8-13, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13288},"legs":[[],[],[]]}},{"id":13289,"L":6,"kind":"4","num":"V6.11973","seq":11973,"edges":[[0,1],[0,1],[3,7],[4,8],[6,8],[7,8],[2,9],[4,9],[5,9],[2,10],[3,10],[7,10],[0,11],[5,11],[6,11],[1,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{gvw} L^{msv} L^{enp} L^{fhw} L^{cqt} L^{dru}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-8, 4-11, 5-9, 5-10, 6-10, 6-12, 6-13, 7-9, 7-12, 7-13, 8-9, 8-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13290},"legs":[[],[],[]]}},{"id":13291,"L":6,"kind":"4","num":"V6.11975","seq":11975,"edges":[[1,2],[3,4],[3,5],[4,5],[5,6],[6,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{pqr} L^{qst} L^{ruv} L^{auw} L^{bsv} L^{ent} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-12, 6-7, 7-8, 7-9, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13291},"legs":[[],[],[]]}},{"id":13292,"L":6,"kind":"4","num":"V6.11976","seq":11976,"edges":[[1,2],[3,5],[4,5],[4,6],[3,7],[6,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{nrs} L^{grt} L^{suv} L^{auw} L^{btv} L^{epq} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-7, 5-12, 6-12, 7-8, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13292},"legs":[[],[],[]]}},{"id":13293,"L":6,"kind":"4","num":"V6.11977","seq":11977,"edges":[[3,4],[3,5],[4,6],[5,6],[6,7],[5,8],[2,9],[7,9],[8,9],[2,10],[7,10],[8,10],[0,11],[1,11],[3,11],[0,12],[1,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{stu} L^{rvw} L^{etv} L^{fuw} L^{acm} L^{bdp}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-12, 5-7, 5-13, 6-7, 6-9, 7-8, 8-10, 8-11, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13293},"legs":[[],[],[]]}},{"id":13294,"L":6,"kind":"4","num":"V6.11978","seq":11978,"edges":[[3,4],[3,7],[4,7],[5,7],[1,8],[6,8],[2,9],[5,9],[6,9],[2,10],[5,10],[6,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{tuv} L^{hnq} L^{ctw} L^{eru} L^{fsv} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-8, 4-12, 5-8, 5-12, 6-8, 6-10, 6-11, 7-9, 7-10, 7-11, 9-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13300},"legs":[[],[],[]]}},{"id":13301,"L":6,"kind":"4","num":"V6.11985","seq":11985,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[4,9],[8,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{nvw} L^{egw} L^{drt} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-8, 6-12, 7-8, 7-12, 8-9, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13302},"legs":[[],[],[]]}},{"id":13303,"L":6,"kind":"4","num":"V6.11987","seq":11987,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[7,8],[4,9],[8,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{etv} L^{mvw} L^{fhp} L^{dqw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-11, 6-12, 7-8, 7-13, 8-9, 8-13, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13303},"legs":[[],[],[]]}},{"id":13304,"L":6,"kind":"4","num":"V6.11988","seq":11988,"edges":[[0,1],[0,1],[1,4],[3,4],[5,6],[7,8],[5,9],[6,9],[8,9],[2,10],[7,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{mqr} L^{stu} L^{svw} L^{nqv} L^{etw} L^{fhu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-5, 4-12, 6-7, 6-10, 6-13, 7-10, 7-13, 8-9, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13304},"legs":[[],[],[]]}},{"id":13305,"L":6,"kind":"4","num":"V6.11989","seq":11989,"edges":[[0,3],[0,3],[2,3],[1,4],[1,4],[2,5],[2,5],[4,7],[5,8],[0,9],[1,9],[8,10],[6,11],[9,11],[10,11],[6,12],[7,12],[10,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abg} L^{den} L^{hmp} L^{jqr} L^{kns} L^{ipt} L^{cfu} L^{tvw} L^{quv} L^{rsw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-5x2, 2-10, 3-4, 3-6x2, 5-8, 6-9, 7-12, 7-13, 8-13, 9-11, 10-12, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13305},"legs":[[],[],[]]}},{"id":13306,"L":6,"kind":"4","num":"V6.11990","seq":11990,"edges":[[1,2],[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,7],[3,8],[4,8],[0,9],[7,10],[6,11],[9,11],[10,11],[6,12],[9,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{ghn} L^{efp} L^{kqr} L^{jps} L^{imn} L^{ctu} L^{svw} L^{qtv} L^{ruw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-3, 2-6x2, 3-5x2, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13306},"legs":[[],[],[]]}},{"id":13307,"L":6,"kind":"4","num":"V6.11991","seq":11991,"edges":[[1,2],[0,3],[0,3],[2,4],[2,4],[3,4],[1,5],[1,5],[5,7],[7,8],[0,9],[8,10],[6,11],[9,11],[10,11],[6,12],[9,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{ghm} L^{efn} L^{kpq} L^{jnr} L^{irs} L^{ctu} L^{svw} L^{ptv} L^{quw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-3, 2-6x2, 3-5x2, 4-5, 6-8, 7-12, 7-13, 8-9, 9-11, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13307},"legs":[[],[],[]]}},{"id":13308,"L":6,"kind":"4","num":"V6.11992","seq":11992,"edges":[[1,2],[0,3],[0,3],[2,4],[2,4],[3,4],[1,5],[1,5],[5,6],[7,8],[0,9],[6,10],[9,10],[8,11],[9,11],[7,12],[10,12],[11,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{abm} L^{ghm} L^{efn} L^{knp} L^{jqr} L^{iqs} L^{ctu} L^{ptv} L^{suw} L^{rvw}","graph":"13 vertices; edges 1-4x2, 1-10, 2-3, 2-6x2, 3-5x2, 4-5, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12, 11-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13308},"legs":[[],[],[]]}},{"id":13309,"L":6,"kind":"4","num":"V6.11993","seq":11993,"edges":[[0,1],[0,1],[1,2],[3,4],[3,4],[2,5],[2,5],[3,7],[4,8],[5,8],[0,10],[9,10],[6,11],[9,11],[10,11],[6,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{ghn} L^{efp} L^{jqr} L^{ims} L^{knp} L^{tuv} L^{ctw} L^{quw} L^{rsv}","graph":"13 vertices; edges 1-2x2, 1-11, 2-3, 3-6x2, 4-5x2, 4-8, 5-9, 6-9, 7-12, 7-13, 8-13, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13309},"legs":[[],[],[]]}},{"id":13310,"L":6,"kind":"4","num":"V6.11994","seq":11994,"edges":[[3,4],[3,5],[4,5],[1,8],[5,8],[7,8],[0,9],[4,9],[6,9],[2,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{uvw} L^{cqu} L^{apr} L^{esv} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-6, 5-10, 6-9, 7-10, 7-11, 7-12, 8-9, 8-11, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13310},"legs":[[],[],[]]}},{"id":13311,"L":6,"kind":"4","num":"V6.11995","seq":11995,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[5,8],[6,8],[2,9],[8,9],[1,10],[7,10],[9,10],[0,11],[2,11],[3,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{rtv} L^{evw} L^{cuw} L^{afh} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-12, 4-13, 5-6, 5-7, 6-8, 6-9, 7-8, 7-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13311},"legs":[[],[],[]]}},{"id":13312,"L":6,"kind":"4","num":"V6.11996","seq":11996,"edges":[[1,2],[4,5],[3,6],[4,6],[5,6],[5,7],[3,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[7,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{fnq} L^{rst} L^{guv} L^{auw} L^{bsv} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-13, 5-6, 5-7, 5-12, 6-7, 6-8, 8-11, 8-12, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13312},"legs":[[],[],[]]}},{"id":13313,"L":6,"kind":"4","num":"V6.11997","seq":11997,"edges":[[4,5],[4,6],[5,6],[0,7],[1,8],[6,8],[2,9],[3,9],[8,9],[2,10],[3,10],[7,10],[1,11],[3,11],[7,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{ctw} L^{egw} L^{fhu} L^{dmv} L^{bqs}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-10, 4-11, 4-12, 5-6, 5-7, 5-13, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13313},"legs":[[],[],[]]}},{"id":13314,"L":6,"kind":"4","num":"V6.11998","seq":11998,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,7],[7,8],[4,9],[8,9],[6,10],[8,10],[9,10],[2,11],[5,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{mnp} L^{gqr} L^{mst} L^{suv} L^{huw} L^{qvw} L^{fnt} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-8, 6-12, 6-13, 7-11, 7-13, 8-9, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13314},"legs":[[],[],[]]}},{"id":13315,"L":6,"kind":"4","num":"V6.11999","seq":11999,"edges":[[0,1],[0,1],[1,4],[6,7],[2,8],[4,8],[5,8],[3,9],[5,9],[6,9],[3,10],[7,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{rst} L^{ruv} L^{emn} L^{gps} L^{huw} L^{fvw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-9, 6-10, 6-13, 7-8, 7-10, 7-13, 8-11, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13315},"legs":[[],[],[]]}},{"id":13316,"L":6,"kind":"4","num":"V6.12000","seq":12000,"edges":[[0,1],[0,1],[3,4],[6,7],[2,8],[5,8],[7,8],[4,9],[5,9],[7,9],[3,10],[6,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{ruv} L^{enu} L^{mpv} L^{hsw} L^{dtw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-9, 6-10, 6-13, 7-8, 7-11, 7-12, 8-9, 8-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13316},"legs":[[],[],[]]}},{"id":13317,"L":6,"kind":"4","num":"V6.12001","seq":12001,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[6,8],[2,9],[7,9],[2,10],[6,10],[7,10],[0,11],[5,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1487*n**14 - 2009*n**13 + 1149*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chs} L^{euw} L^{ftv} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-9, 7-11, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13317},"legs":[[],[],[]]}},{"id":13318,"L":6,"kind":"4","num":"V6.12002","seq":12002,"edges":[[0,2],[0,2],[1,3],[1,3],[4,6],[7,8],[5,9],[7,9],[8,9],[3,10],[6,10],[8,10],[2,11],[5,11],[7,11],[0,12],[1,12],[4,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jmr} L^{stu} L^{svw} L^{ptv} L^{hrw} L^{gqu} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-7, 5-13, 6-10, 6-12, 7-11, 8-9, 8-10, 8-12, 9-10, 9-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13318},"legs":[[],[],[]]}},{"id":13319,"L":6,"kind":"4","num":"V6.12003","seq":12003,"edges":[[1,2],[1,2],[0,3],[0,3],[4,7],[7,8],[5,9],[6,9],[8,9],[3,10],[6,10],[8,10],[2,11],[4,11],[5,11],[0,12],[1,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 834*n**14 - 924*n**13 + 424*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{krs} L^{mtu} L^{tvw} L^{prv} L^{hsw} L^{gnq} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-8, 5-12, 6-10, 6-12, 7-10, 7-11, 8-9, 8-13, 9-10, 9-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13319},"legs":[[],[],[]]}},{"id":13320,"L":6,"kind":"4","num":"V6.12004","seq":12004,"edges":[[0,2],[0,2],[1,3],[1,3],[5,6],[7,8],[4,9],[7,9],[8,9],[3,10],[6,10],[8,10],[2,11],[5,11],[7,11],[0,12],[1,12],[4,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jpr} L^{stu} L^{svw} L^{mtv} L^{hrw} L^{gqu} L^{cfn}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-10, 5-13, 6-7, 6-12, 7-11, 8-9, 8-10, 8-12, 9-10, 9-11; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13321},"legs":[[],[],[]]}},{"id":13322,"L":6,"kind":"4","num":"V6.12006","seq":12006,"edges":[[0,2],[0,2],[1,3],[1,3],[4,6],[5,8],[7,8],[7,9],[8,9],[3,10],[6,10],[9,10],[2,11],[4,11],[5,11],[0,12],[1,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{ipq} L^{jmr} L^{stu} L^{psv} L^{tvw} L^{hrw} L^{gnq} L^{cfu}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-7, 5-12, 6-9, 6-12, 7-11, 8-9, 8-10, 8-13, 9-10, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13322},"legs":[[],[],[]]}},{"id":13323,"L":6,"kind":"4","num":"V6.12007","seq":12007,"edges":[[1,2],[1,2],[0,3],[0,3],[4,5],[7,8],[5,9],[6,9],[8,9],[3,10],[6,10],[7,10],[2,11],[4,11],[8,11],[0,12],[1,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{imp} L^{kqr} L^{stu} L^{svw} L^{pqv} L^{hrt} L^{gnw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-6, 5-12, 6-10, 7-10, 7-11, 8-9, 8-11, 8-13, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13323},"legs":[[],[],[]]}},{"id":13324,"L":6,"kind":"4","num":"V6.12008","seq":12008,"edges":[[0,2],[0,2],[1,3],[1,3],[5,8],[6,8],[7,8],[4,9],[7,9],[3,10],[6,10],[9,10],[2,11],[4,11],[5,11],[0,12],[1,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{jmn} L^{kpq} L^{irs} L^{tuv} L^{prt} L^{muw} L^{hsw} L^{gnq} L^{cfv}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-10, 5-12, 6-9, 6-12, 7-9, 7-11, 8-9, 8-10, 8-13, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13324},"legs":[[],[],[]]}},{"id":13325,"L":6,"kind":"4","num":"V6.12009","seq":12009,"edges":[[4,5],[4,6],[5,6],[2,8],[3,8],[7,8],[2,9],[3,9],[7,9],[1,10],[6,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{uvw} L^{egu} L^{fhv} L^{ctw} L^{aqs} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-7, 5-12, 6-7, 6-12, 7-11, 8-9, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13325},"legs":[[],[],[]]}},{"id":13326,"L":6,"kind":"4","num":"V6.12010","seq":12010,"edges":[[0,1],[0,1],[3,4],[5,6],[2,8],[5,8],[4,9],[5,9],[7,9],[3,10],[6,10],[7,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{epw} L^{mqt} L^{hru} L^{dsv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-10, 7-11, 7-12, 8-10, 8-11, 8-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13326},"legs":[[],[],[]]}},{"id":13327,"L":6,"kind":"4","num":"V6.12011","seq":12011,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[3,9],[7,9],[8,9],[2,10],[6,10],[8,10],[1,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jeg} L^{mnp} L^{mqr} L^{nst} L^{uvw} L^{hsu} L^{fqv} L^{dtw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-8, 6-13, 7-11, 7-13, 8-10, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13327},"legs":[[],[],[]]}},{"id":13328,"L":6,"kind":"4","num":"V6.12012","seq":12012,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[6,8],[3,9],[7,9],[8,9],[3,10],[5,10],[7,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kde} L^{mnp} L^{mqr} L^{stu} L^{qvw} L^{gsv} L^{hnt} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-11, 6-13, 7-9, 7-13, 8-10, 8-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13328},"legs":[[],[],[]]}},{"id":13329,"L":6,"kind":"4","num":"V6.12013","seq":12013,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[4,8],[2,9],[5,9],[7,9],[3,10],[5,10],[6,10],[1,11],[6,11],[8,11],[0,12],[2,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{nru} L^{mvw} L^{epu} L^{hqs} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-8, 6-10, 6-11, 7-8, 7-11, 7-12, 8-10, 9-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13329},"legs":[[],[],[]]}},{"id":13330,"L":6,"kind":"4","num":"V6.12014","seq":12014,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[6,8],[7,8],[6,9],[8,9],[3,10],[9,10],[2,11],[5,11],[10,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{qrs} L^{hmt} L^{qtu} L^{ruv} L^{gvw} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13330},"legs":[[],[],[]]}},{"id":13331,"L":6,"kind":"4","num":"V6.12015","seq":12015,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[3,10],[1,11],[6,11],[7,11],[0,12],[2,12],[10,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nqu} L^{grs} L^{ehw} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-10, 7-10, 7-12, 8-9, 8-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13331},"legs":[[],[],[]]}},{"id":13332,"L":6,"kind":"4","num":"V6.12016","seq":12016,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[6,7],[5,8],[6,8],[0,9],[0,10],[7,10],[8,10],[2,11],[3,11],[9,11],[1,12],[7,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{qst} L^{pru} L^{avw} L^{bsu} L^{ehv} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-9, 7-8, 7-9, 8-11, 8-13, 9-11, 10-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13332},"legs":[[],[],[]]}},{"id":13333,"L":6,"kind":"4","num":"V6.12017","seq":12017,"edges":[[1,2],[3,4],[4,5],[3,6],[5,6],[6,7],[5,8],[7,8],[0,9],[0,10],[7,10],[8,10],[2,11],[4,11],[9,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{gpr} L^{rst} L^{qsu} L^{avw} L^{btu} L^{env} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-8, 8-9, 8-11, 9-11, 10-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13334},"legs":[[],[],[]]}},{"id":13335,"L":6,"kind":"4","num":"V6.12019","seq":12019,"edges":[[3,5],[4,6],[5,6],[0,7],[3,7],[0,8],[4,8],[7,8],[1,9],[3,9],[1,10],[4,10],[2,11],[5,11],[10,11],[2,12],[6,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1490*n**14 - 2082*n**13 + 1260*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{ahu} L^{bpu} L^{cmv} L^{dqw} L^{esw} L^{ftv}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-11, 3-12, 3-13, 4-6, 4-8, 4-10, 5-7, 5-9, 5-11, 6-7, 6-12, 7-13, 8-9, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13335},"legs":[[],[],[]]}},{"id":13336,"L":6,"kind":"4","num":"V6.12020","seq":12020,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[5,7],[6,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[3,11],[1,12],[9,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{pqs} L^{rtu} L^{atv} L^{bsu} L^{ehw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-8, 7-8, 7-9, 8-11, 9-10, 9-11, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13336},"legs":[[],[],[]]}},{"id":13337,"L":6,"kind":"4","num":"V6.12021","seq":12021,"edges":[[3,5],[4,6],[5,6],[0,7],[3,7],[0,8],[4,8],[7,8],[1,9],[3,9],[1,10],[4,10],[2,11],[6,11],[10,11],[2,12],[5,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{ahu} L^{bpu} L^{cmv} L^{dqw} L^{etw} L^{fsv}","graph":"13 vertices; edges 1-8, 1-9, 2-10, 2-11, 3-12, 3-13, 4-6, 4-8, 4-10, 5-7, 5-9, 5-11, 6-7, 6-13, 7-12, 8-9, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13337},"legs":[[],[],[]]}},{"id":13338,"L":6,"kind":"4","num":"V6.12022","seq":12022,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[2,9],[6,9],[7,9],[3,10],[5,10],[7,10],[1,11],[4,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{etu} L^{hqv} L^{dnw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-12, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13338},"legs":[[],[],[]]}},{"id":13339,"L":6,"kind":"4","num":"V6.12023","seq":12023,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[6,8],[4,9],[6,9],[7,9],[2,10],[5,10],[7,10],[1,11],[3,11],[8,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{gsw} L^{ntu} L^{eqv} L^{dhw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-12, 5-8, 5-10, 6-7, 6-11, 6-13, 7-9, 7-10, 8-10, 8-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13340},"legs":[[],[],[]]}},{"id":13341,"L":6,"kind":"4","num":"V6.12025","seq":12025,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[7,8],[4,9],[6,9],[3,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{euv} L^{fnu} L^{mrw} L^{hpw} L^{dsv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-10, 7-12, 7-13, 8-9, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13341},"legs":[[],[],[]]}},{"id":13342,"L":6,"kind":"4","num":"V6.12026","seq":12026,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[6,8],[7,8],[5,9],[6,9],[8,9],[3,10],[7,10],[2,11],[5,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{qrs} L^{htu} L^{qtv} L^{mrv} L^{guw} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-10, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-11, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13342},"legs":[[],[],[]]}},{"id":13343,"L":6,"kind":"4","num":"V6.12027","seq":12027,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[6,7],[2,8],[3,9],[8,9],[4,10],[7,10],[9,10],[3,11],[6,11],[8,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{guw} L^{mtw} L^{hsv} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-10, 4-12, 5-11, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13343},"legs":[[],[],[]]}},{"id":13344,"L":6,"kind":"4","num":"V6.12028","seq":12028,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[2,9],[6,9],[7,9],[3,10],[5,10],[8,10],[1,11],[5,11],[7,11],[0,12],[2,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mvw} L^{est} L^{hpv} L^{dqu} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-11, 6-12, 7-8, 7-10, 8-10, 8-12, 9-11, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13344},"legs":[[],[],[]]}},{"id":13345,"L":6,"kind":"4","num":"V6.12029","seq":12029,"edges":[[0,1],[0,1],[1,4],[3,5],[4,6],[5,6],[6,7],[7,8],[7,9],[8,9],[2,10],[9,10],[3,11],[8,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{mnq} L^{qrs} L^{rtu} L^{stv} L^{evw} L^{huw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-12, 5-7, 6-7, 6-13, 7-8, 8-9, 8-10, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13345},"legs":[[],[],[]]}},{"id":13346,"L":6,"kind":"4","num":"V6.12030","seq":12030,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[7,8],[3,9],[2,10],[8,10],[9,10],[4,11],[7,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{nqr} L^{qst} L^{rsu} L^{hvw} L^{euv} L^{mtw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-10, 5-12, 6-7, 6-13, 7-8, 7-9, 8-9, 8-12, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13346},"legs":[[],[],[]]}},{"id":13347,"L":6,"kind":"4","num":"V6.12031","seq":12031,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[6,8],[4,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[2,11],[7,11],[0,12],[3,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{gsw} L^{nqu} L^{ert} L^{dfv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-9, 4-13, 5-8, 5-10, 6-7, 6-10, 6-11, 7-9, 7-11, 8-10, 8-12, 9-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13348},"legs":[[],[],[]]}},{"id":13349,"L":6,"kind":"4","num":"V6.12033","seq":12033,"edges":[[4,6],[5,6],[4,7],[5,7],[3,8],[6,8],[7,8],[0,9],[3,9],[4,9],[2,10],[5,10],[1,11],[3,11],[10,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psv} L^{guv} L^{ahq} L^{etw} L^{cmw} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-9, 4-10, 4-12, 5-7, 5-8, 5-10, 6-7, 6-8, 6-11, 7-9, 8-9, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13349},"legs":[[],[],[]]}},{"id":13350,"L":6,"kind":"4","num":"V6.12034","seq":12034,"edges":[[3,4],[3,5],[5,6],[1,8],[5,8],[7,8],[2,9],[4,9],[7,9],[0,10],[4,10],[6,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2210*n**13 + 1374*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{uvw} L^{cru} L^{env} L^{aps} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-13, 3-10, 3-12, 4-5, 4-6, 4-13, 5-10, 5-11, 6-7, 6-9, 7-11, 7-12, 8-9, 8-10, 8-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13350},"legs":[[],[],[]]}},{"id":13351,"L":6,"kind":"4","num":"V6.12035","seq":12035,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[1,11],[2,11],[10,11],[0,12],[4,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{gqu} L^{mtv} L^{ehw} L^{dfw} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-9, 4-11, 5-10, 5-13, 6-7, 6-9, 6-13, 7-8, 7-10, 8-9, 8-10, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13360},"legs":[[],[],[]]}},{"id":13361,"L":6,"kind":"4","num":"V6.12045","seq":12045,"edges":[[0,1],[0,1],[3,6],[4,7],[6,7],[2,8],[7,8],[3,9],[5,9],[8,9],[4,10],[5,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 487*n**15 + 1112*n**14 - 1380*n**13 + 720*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{gst} L^{msu} L^{euv} L^{hpv} L^{nqw} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-7, 4-10, 5-8, 5-11, 6-10, 6-11, 6-12, 7-8, 7-13, 8-9, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13361},"legs":[[],[],[]]}},{"id":13362,"L":6,"kind":"4","num":"V6.12046","seq":12046,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[7,8],[6,9],[8,9],[3,10],[8,10],[9,10],[2,11],[5,11],[6,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{hmt} L^{tuv} L^{quw} L^{gvw} L^{fnr} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-12, 6-13, 7-10, 7-12, 7-13, 8-9, 9-10, 9-11, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13381},"legs":[[],[],[]]}},{"id":13382,"L":6,"kind":"4","num":"V6.12066","seq":12066,"edges":[[0,1],[0,1],[5,6],[4,8],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[7,10],[1,11],[5,11],[6,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{uvw} L^{mqu} L^{nsv} L^{egw} L^{drt} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-13, 5-9, 5-10, 6-7, 6-9, 6-12, 7-10, 7-12, 8-9, 8-10, 8-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13382},"legs":[[],[],[]]}},{"id":13383,"L":6,"kind":"4","num":"V6.12067","seq":12067,"edges":[[0,1],[0,1],[6,7],[4,8],[5,8],[7,8],[4,9],[5,9],[6,9],[2,10],[3,10],[5,10],[1,11],[3,11],[7,11],[0,12],[2,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1144*n**14 - 1434*n**13 + 756*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{svw} L^{mpv} L^{nqt} L^{egr} L^{dhw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-9, 6-10, 6-11, 7-8, 7-10, 7-13, 8-9, 8-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13398},"legs":[[],[],[]]}},{"id":13399,"L":6,"kind":"4","num":"V6.12083","seq":12083,"edges":[[1,2],[3,4],[3,5],[4,5],[4,7],[6,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[6,11],[1,12],[3,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{nqt} L^{pru} L^{auv} L^{btv} L^{esw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-8, 6-9, 7-8, 7-9, 7-12, 8-11, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13399},"legs":[[],[],[]]}},{"id":13400,"L":6,"kind":"4","num":"V6.12084","seq":12084,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[6,9],[0,10],[8,10],[9,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{mtw} L^{avw} L^{enu} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-10, 8-12, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13400},"legs":[[],[],[]]}},{"id":13401,"L":6,"kind":"4","num":"V6.12085","seq":12085,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[2,10],[6,10],[8,10],[1,11],[5,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 602*n**15 + 1504*n**14 - 2057*n**13 + 1194*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahv} L^{euw} L^{ftv} L^{crw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-11, 8-10, 9-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13401},"legs":[[],[],[]]}},{"id":13402,"L":6,"kind":"4","num":"V6.12086","seq":12086,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[5,9],[6,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{mvw} L^{qsv} L^{atw} L^{enu} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-8, 6-10, 7-8, 7-10, 7-11, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13402},"legs":[[],[],[]]}},{"id":13403,"L":6,"kind":"4","num":"V6.12087","seq":12087,"edges":[[0,2],[1,2],[3,4],[3,5],[5,7],[6,7],[3,8],[6,8],[4,9],[6,9],[4,10],[5,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{kab} L^{jcd} L^{iac} L^{efg} L^{ehm} L^{fnp} L^{qrs} L^{nqt} L^{gru} L^{hsv} L^{mpw} L^{dvw} L^{btu}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-9, 5-10, 5-11, 6-8, 6-11, 7-8, 7-9, 7-10, 8-13, 9-13, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13403},"legs":[[],[],[]]}},{"id":13404,"L":6,"kind":"4","num":"V6.12088","seq":12088,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[2,9],[7,9],[3,10],[4,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{euw} L^{hnv} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13404},"legs":[[],[],[]]}},{"id":13405,"L":6,"kind":"4","num":"V6.12089","seq":12089,"edges":[[1,2],[3,4],[3,5],[5,6],[4,7],[5,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{mqt} L^{nuv} L^{auw} L^{brt} L^{esv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-9, 6-7, 6-8, 7-11, 7-12, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13416},"legs":[[],[],[]]}},{"id":13417,"L":6,"kind":"4","num":"V6.12101","seq":12101,"edges":[[0,1],[0,1],[2,6],[3,7],[5,7],[6,7],[4,8],[4,9],[5,9],[3,10],[8,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{est} L^{gps} L^{muv} L^{nqw} L^{huw} L^{drv} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-8, 6-10, 6-12, 7-8, 7-13, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13417},"legs":[[],[],[]]}},{"id":13418,"L":6,"kind":"4","num":"V6.12102","seq":12102,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[6,8],[4,9],[7,9],[3,10],[9,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{eps} L^{mtv} L^{hvw} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-8, 7-9, 8-10, 8-12, 10-11, 11-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13420},"legs":[[],[],[]]}},{"id":13421,"L":6,"kind":"4","num":"V6.12105","seq":12105,"edges":[[3,4],[3,5],[4,7],[5,7],[1,8],[4,8],[2,9],[6,9],[8,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1535*n**14 - 2165*n**13 + 1320*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqv} L^{cpw} L^{esw} L^{frt} L^{auv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-8, 5-9, 6-8, 6-11, 7-10, 7-11, 7-12, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13421},"legs":[[],[],[]]}},{"id":13422,"L":6,"kind":"4","num":"V6.12106","seq":12106,"edges":[[3,4],[4,5],[3,6],[5,6],[6,7],[5,8],[7,8],[2,9],[7,9],[1,10],[8,10],[9,10],[0,11],[2,11],[4,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 600*n**15 + 1487*n**14 - 2011*n**13 + 1155*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{hqs} L^{stu} L^{rtv} L^{euw} L^{cvw} L^{afp} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-7, 6-9, 7-8, 8-9, 8-10, 9-11, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13436},"legs":[[],[],[]]}},{"id":13437,"L":6,"kind":"4","num":"V6.12121","seq":12121,"edges":[[4,6],[5,6],[0,7],[2,8],[3,8],[7,8],[1,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{egv} L^{chw} L^{bpu} L^{fqs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-9, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13437},"legs":[[],[],[]]}},{"id":13438,"L":6,"kind":"4","num":"V6.12122","seq":12122,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[3,9],[7,9],[4,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{eru} L^{fnv} L^{huw} L^{mpw} L^{dsv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-9, 6-11, 6-13, 7-8, 7-12, 7-13, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13438},"legs":[[],[],[]]}},{"id":13439,"L":6,"kind":"4","num":"V6.12123","seq":12123,"edges":[[3,5],[4,6],[5,6],[4,7],[5,7],[3,8],[4,8],[2,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[3,11],[0,12],[1,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{psu} L^{hqv} L^{evw} L^{ctu} L^{afm} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-6, 4-9, 4-12, 5-7, 5-8, 5-9, 6-7, 6-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13439},"legs":[[],[],[]]}},{"id":13440,"L":6,"kind":"4","num":"V6.12124","seq":12124,"edges":[[3,4],[3,5],[5,6],[4,7],[1,8],[5,8],[0,9],[4,9],[8,9],[2,10],[6,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nuv} L^{crw} L^{apw} L^{esu} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13440},"legs":[[],[],[]]}},{"id":13441,"L":6,"kind":"4","num":"V6.12125","seq":12125,"edges":[[3,4],[4,5],[4,6],[5,7],[1,8],[3,8],[2,9],[6,9],[7,9],[2,10],[6,10],[7,10],[0,11],[5,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{chw} L^{esu} L^{ftv} L^{arw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-10, 7-11, 8-10, 8-11, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13441},"legs":[[],[],[]]}},{"id":13442,"L":6,"kind":"4","num":"V6.12126","seq":12126,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[0,8],[3,8],[2,9],[7,9],[1,10],[8,10],[9,10],[2,11],[5,11],[6,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{ahv} L^{euw} L^{cvw} L^{frt} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-12, 7-8, 7-12, 8-10, 9-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13442},"legs":[[],[],[]]}},{"id":13443,"L":6,"kind":"4","num":"V6.12127","seq":12127,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[5,8],[7,8],[4,9],[8,9],[3,10],[7,10],[9,10],[1,11],[2,11],[6,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{mvw} L^{huw} L^{des} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-12, 3-13, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-8, 7-12, 8-9, 8-11, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13443},"legs":[[],[],[]]}},{"id":13444,"L":6,"kind":"4","num":"V6.12128","seq":12128,"edges":[[0,1],[0,1],[3,4],[2,7],[5,7],[2,8],[5,8],[3,9],[7,9],[4,10],[6,10],[9,10],[1,11],[6,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{enu} L^{fpv} L^{huw} L^{mrw} L^{dsv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-8, 6-9, 6-13, 7-11, 7-12, 7-13, 8-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13444},"legs":[[],[],[]]}},{"id":13445,"L":6,"kind":"4","num":"V6.12129","seq":12129,"edges":[[0,1],[0,1],[2,6],[3,7],[6,7],[4,8],[7,8],[4,9],[5,9],[3,10],[5,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{est} L^{gsu} L^{muv} L^{npw} L^{hqw} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-10, 6-11, 6-13, 7-8, 7-12, 8-9, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13452},"legs":[[],[],[]]}},{"id":13453,"L":6,"kind":"4","num":"V6.12137","seq":12137,"edges":[[0,1],[0,1],[1,4],[4,5],[5,7],[2,8],[6,8],[7,8],[3,9],[6,9],[3,10],[7,10],[2,11],[9,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{mnp} L^{qrs} L^{ntu} L^{eqt} L^{grv} L^{huw} L^{fvw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-6, 6-8, 6-13, 7-9, 7-10, 7-13, 8-9, 8-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13454},"legs":[[],[],[]]}},{"id":13455,"L":6,"kind":"4","num":"V6.12139","seq":12139,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[5,8],[2,9],[7,9],[2,10],[9,10],[1,11],[6,11],[10,11],[0,12],[3,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{mqu} L^{etv} L^{fvw} L^{dsw} L^{chu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-8, 6-9, 7-8, 7-12, 8-10, 9-13, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13455},"legs":[[],[],[]]}},{"id":13456,"L":6,"kind":"4","num":"V6.12140","seq":12140,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[4,8],[7,8],[3,9],[8,9],[2,10],[5,10],[9,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1178*n**14 - 1528*n**13 + 840*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{rtu} L^{mtv} L^{gvw} L^{fnw} L^{hpu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-9, 6-11, 6-12, 6-13, 7-8, 7-13, 8-9, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13456},"legs":[[],[],[]]}},{"id":13457,"L":6,"kind":"4","num":"V6.12141","seq":12141,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[5,8],[7,8],[2,9],[6,9],[7,9],[3,10],[8,10],[3,11],[4,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{ntu} L^{ptv} L^{fru} L^{gvw} L^{hmw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-12, 6-8, 6-9, 6-13, 7-10, 7-13, 8-9, 8-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13457},"legs":[[],[],[]]}},{"id":13458,"L":6,"kind":"4","num":"V6.12142","seq":12142,"edges":[[4,5],[3,6],[5,6],[0,7],[1,8],[6,8],[2,9],[4,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1544*n**14 - 2191*n**13 + 1344*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{ctw} L^{epw} L^{fqu} L^{dhv} L^{bms}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-7, 4-12, 4-13, 5-6, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13458},"legs":[[],[],[]]}},{"id":13459,"L":6,"kind":"4","num":"V6.12143","seq":12143,"edges":[[4,6],[5,6],[1,7],[1,8],[6,8],[7,8],[0,9],[3,9],[7,9],[0,10],[4,10],[5,10],[2,11],[3,11],[4,11],[2,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1463*n**14 - 2000*n**13 + 1176*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{duv} L^{agw} L^{bps} L^{ehq} L^{fmt}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-9, 3-12, 3-13, 4-10, 4-12, 4-13, 5-7, 5-11, 5-12, 6-7, 6-11, 6-13, 7-9, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13461},"legs":[[],[],[]]}},{"id":13462,"L":6,"kind":"4","num":"V6.12146","seq":12146,"edges":[[4,5],[4,6],[5,6],[4,7],[2,8],[3,8],[7,8],[2,9],[3,9],[7,9],[1,10],[6,10],[0,11],[5,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{quv} L^{egu} L^{fhv} L^{ctw} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-9, 4-10, 4-13, 5-6, 5-7, 5-8, 6-7, 6-12, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13473},"legs":[[],[],[]]}},{"id":13474,"L":6,"kind":"4","num":"V6.12158","seq":12158,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[7,8],[3,9],[7,9],[4,10],[5,10],[6,10],[1,11],[9,11],[0,12],[5,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{etu} L^{frt} L^{huv} L^{mps} L^{dvw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-10, 5-11, 6-7, 6-11, 6-13, 7-9, 7-11, 8-9, 8-10, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13474},"legs":[[],[],[]]}},{"id":13475,"L":6,"kind":"4","num":"V6.12159","seq":12159,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[7,8],[7,9],[8,9],[3,10],[5,10],[9,10],[2,11],[6,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gnp} L^{eqr} L^{mst} L^{suv} L^{tuw} L^{hnw} L^{fqv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-11, 6-13, 7-12, 7-13, 8-9, 8-10, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13493},"legs":[[],[],[]]}},{"id":13494,"L":6,"kind":"4","num":"V6.12178","seq":12178,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,6],[5,7],[3,8],[4,8],[8,9],[7,10],[9,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{egn} L^{prs} L^{hmt} L^{tuv} L^{ruw} L^{svw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-13, 4-7, 4-9, 5-9, 6-7, 6-8, 6-13, 8-11, 8-12, 9-10, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13509},"legs":[[],[],[]]}},{"id":13510,"L":6,"kind":"4","num":"V6.12194","seq":12194,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[7,8],[3,9],[5,9],[2,10],[4,10],[9,10],[1,11],[8,11],[0,12],[2,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{stu} L^{hqv} L^{emv} L^{duw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-9, 9-12, 10-11, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13511},"legs":[[],[],[]]}},{"id":13512,"L":6,"kind":"4","num":"V6.12196","seq":12196,"edges":[[3,5],[4,6],[5,6],[1,7],[0,8],[6,8],[1,9],[3,9],[8,9],[2,10],[4,10],[7,10],[2,11],[4,11],[7,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{atw} L^{dhw} L^{epu} L^{fqv} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-6, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13512},"legs":[[],[],[]]}},{"id":13513,"L":6,"kind":"4","num":"V6.12197","seq":12197,"edges":[[3,4],[5,6],[4,7],[6,7],[1,8],[5,8],[2,9],[6,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{ntv} L^{crw} L^{euv} L^{fhs} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-8, 5-12, 6-7, 6-9, 6-11, 7-8, 7-10, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13513},"legs":[[],[],[]]}},{"id":13514,"L":6,"kind":"4","num":"V6.12198","seq":12198,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[3,9],[5,9],[2,10],[4,10],[6,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{hqw} L^{ent} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-11, 8-9, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13514},"legs":[[],[],[]]}},{"id":13515,"L":6,"kind":"4","num":"V6.12199","seq":12199,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[6,8],[2,9],[7,9],[2,10],[3,10],[5,10],[1,11],[4,11],[9,11],[0,12],[4,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{gqt} L^{euw} L^{fhr} L^{dmw} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-12, 5-13, 6-7, 6-9, 6-11, 7-8, 7-9, 8-10, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13515},"legs":[[],[],[]]}},{"id":13516,"L":6,"kind":"4","num":"V6.12200","seq":12200,"edges":[[3,6],[5,6],[4,7],[6,7],[1,8],[5,8],[2,9],[4,9],[5,9],[2,10],[3,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{nuv} L^{csw} L^{ept} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-8, 5-10, 5-12, 6-7, 6-9, 6-10, 7-8, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13516},"legs":[[],[],[]]}},{"id":13517,"L":6,"kind":"4","num":"V6.12201","seq":12201,"edges":[[3,4],[5,6],[4,7],[5,7],[1,8],[6,8],[2,9],[5,9],[6,9],[2,10],[3,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{nrv} L^{ctw} L^{esu} L^{fhv} L^{amp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-11, 4-12, 5-8, 5-12, 6-7, 6-8, 6-10, 7-9, 7-10, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13517},"legs":[[],[],[]]}},{"id":13518,"L":6,"kind":"4","num":"V6.12202","seq":12202,"edges":[[0,1],[0,1],[5,7],[4,8],[6,8],[7,8],[4,9],[5,9],[6,9],[2,10],[5,10],[6,10],[1,11],[3,11],[7,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{pvw} L^{msv} L^{nqt} L^{eru} L^{dgw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-12, 4-13, 5-9, 5-10, 6-8, 6-10, 6-11, 7-9, 7-10, 7-11, 8-9, 8-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13518},"legs":[[],[],[]]}},{"id":13519,"L":6,"kind":"4","num":"V6.12203","seq":12203,"edges":[[0,1],[0,1],[5,6],[4,8],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[3,11],[7,11],[0,12],[2,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{uvw} L^{mqu} L^{nsv} L^{egr} L^{dhw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-11, 4-12, 5-9, 5-10, 6-7, 6-9, 6-11, 7-10, 7-13, 8-9, 8-10, 8-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13519},"legs":[[],[],[]]}},{"id":13520,"L":6,"kind":"4","num":"V6.12204","seq":12204,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[2,9],[3,9],[6,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{egt} L^{fhw} L^{dqu} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-9, 6-12, 6-13, 7-8, 7-10, 7-12, 8-13, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13520},"legs":[[],[],[]]}},{"id":13521,"L":6,"kind":"4","num":"V6.12205","seq":12205,"edges":[[1,2],[3,4],[3,5],[4,5],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[6,11],[10,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gmp} L^{qrs} L^{pqt} L^{nru} L^{auv} L^{btw} L^{esw} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-6, 5-9, 6-8, 7-8, 7-9, 7-12, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13521},"legs":[[],[],[]]}},{"id":13522,"L":6,"kind":"4","num":"V6.12206","seq":12206,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[6,8],[2,9],[4,9],[7,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehs} L^{fpu} L^{cvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-12, 8-10, 8-11, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13523},"legs":[[],[],[]]}},{"id":13524,"L":6,"kind":"4","num":"V6.12208","seq":12208,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[3,9],[5,9],[2,10],[4,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{hqw} L^{env} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13525},"legs":[[],[],[]]}},{"id":13526,"L":6,"kind":"4","num":"V6.12210","seq":12210,"edges":[[3,4],[3,5],[5,7],[6,7],[1,8],[4,8],[5,8],[2,9],[4,9],[2,10],[6,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{qsv} L^{cnr} L^{epw} L^{ftw} L^{auv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-9, 7-8, 7-11, 7-12, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13526},"legs":[[],[],[]]}},{"id":13527,"L":6,"kind":"4","num":"V6.12211","seq":12211,"edges":[[4,5],[3,6],[0,7],[3,7],[0,8],[4,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{ahv} L^{bpw} L^{eqw} L^{cmv} L^{frt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-8, 4-11, 5-6, 5-9, 5-10, 6-12, 6-13, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13527},"legs":[[],[],[]]}},{"id":13528,"L":6,"kind":"4","num":"V6.12212","seq":12212,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[1,9],[4,9],[8,9],[0,10],[3,10],[7,10],[2,11],[4,11],[7,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctw} L^{dpw} L^{ahu} L^{fqv} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-9, 2-10, 3-8, 3-12, 4-7, 4-11, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13528},"legs":[[],[],[]]}},{"id":13529,"L":6,"kind":"4","num":"V6.12213","seq":12213,"edges":[[4,6],[5,6],[0,7],[4,7],[1,8],[3,8],[7,8],[2,9],[3,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[0,12],[4,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{apv} L^{cgv} L^{ehw} L^{dmw} L^{fsu} L^{bqt}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-11, 3-10, 3-12, 4-9, 4-10, 4-11, 5-7, 5-8, 5-13, 6-7, 6-12, 6-13, 7-12, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13530},"legs":[[],[],[]]}},{"id":13531,"L":6,"kind":"4","num":"V6.12215","seq":12215,"edges":[[1,2],[3,5],[4,5],[4,6],[5,7],[3,8],[7,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{nrs} L^{qtu} L^{gtv} L^{arw} L^{buv} L^{ehp} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-6, 5-7, 5-12, 6-8, 7-10, 7-13, 8-9, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13531},"legs":[[],[],[]]}},{"id":13532,"L":6,"kind":"4","num":"V6.12216","seq":12216,"edges":[[1,2],[3,4],[4,5],[3,6],[4,6],[6,7],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[5,11],[1,12],[7,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{gnr} L^{rst} L^{puv} L^{auw} L^{bsw} L^{ehq} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-12, 5-6, 5-7, 6-9, 6-12, 7-8, 8-11, 8-13, 9-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13532},"legs":[[],[],[]]}},{"id":13533,"L":6,"kind":"4","num":"V6.12217","seq":12217,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[8,9],[3,10],[5,10],[9,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{muw} L^{hqw} L^{dst} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-5, 4-11, 5-10, 6-7, 6-8, 6-11, 7-8, 7-12, 8-12, 9-10, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13533},"legs":[[],[],[]]}},{"id":13534,"L":6,"kind":"4","num":"V6.12218","seq":12218,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[4,7],[7,8],[5,9],[8,9],[5,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{egr} L^{mst} L^{suv} L^{nuw} L^{pvw} L^{fht} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-12, 5-8, 6-10, 6-11, 6-13, 7-13, 8-9, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13534},"legs":[[],[],[]]}},{"id":13535,"L":6,"kind":"4","num":"V6.12219","seq":12219,"edges":[[0,1],[0,1],[1,4],[5,6],[5,8],[6,8],[7,8],[3,9],[7,9],[2,10],[4,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{tuv} L^{prt} L^{guw} L^{emw} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-11, 6-7, 6-9, 6-13, 7-9, 7-13, 8-9, 8-10, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13535},"legs":[[],[],[]]}},{"id":13536,"L":6,"kind":"4","num":"V6.12220","seq":12220,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[5,8],[3,9],[4,9],[2,10],[3,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{mrv} L^{gnw} L^{ehv} L^{dtu} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-10, 6-7, 6-8, 6-9, 7-8, 7-12, 8-12, 9-11, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13536},"legs":[[],[],[]]}},{"id":13537,"L":6,"kind":"4","num":"V6.12221","seq":12221,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[6,8],[3,9],[5,9],[7,9],[3,10],[4,10],[1,11],[8,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{esu} L^{mtv} L^{gqu} L^{hnw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13537},"legs":[[],[],[]]}},{"id":13538,"L":6,"kind":"4","num":"V6.12222","seq":12222,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[3,9],[5,9],[7,9],[2,10],[4,10],[1,11],[8,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{hqu} L^{enw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13538},"legs":[[],[],[]]}},{"id":13539,"L":6,"kind":"4","num":"V6.12223","seq":12223,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[4,9],[5,9],[2,10],[3,10],[5,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{nqw} L^{ehr} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-11, 7-9, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13539},"legs":[[],[],[]]}},{"id":13540,"L":6,"kind":"4","num":"V6.12224","seq":12224,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[3,9],[5,9],[6,9],[2,10],[3,10],[1,11],[4,11],[10,11],[0,12],[2,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{grt} L^{ehw} L^{dnw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-12, 6-7, 6-8, 6-10, 7-8, 7-10, 8-9, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13540},"legs":[[],[],[]]}},{"id":13541,"L":6,"kind":"4","num":"V6.12225","seq":12225,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[3,6],[7,8],[4,9],[5,9],[7,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{gnp} L^{ehq} L^{rst} L^{ruv} L^{mnw} L^{suw} L^{ftv} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-7, 5-10, 6-10, 6-13, 7-13, 8-9, 8-11, 8-12, 9-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13541},"legs":[[],[],[]]}},{"id":13542,"L":6,"kind":"4","num":"V6.12226","seq":12226,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[8,11],[0,12],[3,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{aqw} L^{dhw} L^{fsv} L^{bmu}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-11, 3-8, 3-12, 4-7, 4-11, 4-13, 5-6, 5-7, 5-10, 6-7, 6-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13542},"legs":[[],[],[]]}},{"id":13543,"L":6,"kind":"4","num":"V6.12227","seq":12227,"edges":[[1,2],[3,5],[4,5],[5,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{qru} L^{gnv} L^{avw} L^{bsu} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-6, 5-9, 5-12, 6-8, 7-8, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13543},"legs":[[],[],[]]}},{"id":13544,"L":6,"kind":"4","num":"V6.12228","seq":12228,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[3,11],[0,12],[4,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{ert} L^{fgv} L^{dhw} L^{cnw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-11, 4-12, 5-9, 5-13, 6-7, 6-8, 6-10, 7-8, 7-10, 8-9, 9-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13544},"legs":[[],[],[]]}},{"id":13545,"L":6,"kind":"4","num":"V6.12229","seq":12229,"edges":[[0,1],[0,1],[1,4],[4,5],[3,6],[5,7],[7,8],[7,9],[8,9],[2,10],[8,10],[9,10],[2,11],[3,11],[6,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{gqr} L^{nst} L^{suv} L^{tuw} L^{evw} L^{fhq} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-6, 6-8, 6-13, 7-12, 7-13, 8-9, 8-10, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13545},"legs":[[],[],[]]}},{"id":13546,"L":6,"kind":"4","num":"V6.12230","seq":12230,"edges":[[3,5],[4,6],[2,7],[5,7],[1,8],[3,8],[0,9],[3,9],[7,9],[0,10],[4,10],[8,10],[2,11],[5,11],[6,11],[1,12],[4,12],[6,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{ntu} L^{erv} L^{chw} L^{amv} L^{bpw} L^{fst} L^{dqu}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-6, 4-9, 4-10, 5-7, 5-11, 5-13, 6-8, 6-12, 7-12, 7-13, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13546},"legs":[[],[],[]]}},{"id":13547,"L":6,"kind":"4","num":"V6.12231","seq":12231,"edges":[[1,2],[3,5],[4,5],[5,7],[6,7],[3,8],[4,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[4,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{rst} L^{qru} L^{gnv} L^{asw} L^{buv} L^{ehp} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-6, 5-9, 5-12, 6-8, 7-8, 7-10, 7-13, 8-11, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13547},"legs":[[],[],[]]}},{"id":13548,"L":6,"kind":"4","num":"V6.12232","seq":12232,"edges":[[4,5],[3,6],[5,6],[1,7],[0,8],[7,8],[1,9],[4,9],[7,9],[2,10],[6,10],[8,10],[2,11],[3,11],[4,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{auw} L^{dpv} L^{etw} L^{fhq} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13549},"legs":[[],[],[]]}},{"id":13550,"L":6,"kind":"4","num":"V6.12234","seq":12234,"edges":[[1,2],[3,4],[3,5],[3,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[2,11],[4,11],[10,11],[1,12],[7,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{hpr} L^{rst} L^{mqu} L^{auv} L^{bsw} L^{enw} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-9, 5-12, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13550},"legs":[[],[],[]]}},{"id":13551,"L":6,"kind":"4","num":"V6.12235","seq":12235,"edges":[[3,6],[4,6],[5,6],[0,7],[0,8],[7,8],[2,9],[4,9],[8,9],[1,10],[5,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{auv} L^{buw} L^{epw} L^{csv} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-11, 6-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13551},"legs":[[],[],[]]}},{"id":13552,"L":6,"kind":"4","num":"V6.12236","seq":12236,"edges":[[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,6],[4,7],[2,8],[3,8],[0,10],[9,10],[1,11],[9,11],[10,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{dep} L^{ghq} L^{iqr} L^{jps} L^{kmn} L^{tuv} L^{ctw} L^{fuw} L^{rsv}","graph":"13 vertices; edges 1-4x2, 1-11, 2-5x2, 2-12, 3-6x2, 3-9, 4-9, 5-8, 6-7, 7-13, 8-13, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13552},"legs":[[],[],[]]}},{"id":13553,"L":6,"kind":"4","num":"V6.12237","seq":12237,"edges":[[0,2],[0,2],[3,4],[3,4],[1,5],[1,5],[3,7],[4,8],[5,8],[0,10],[1,10],[9,10],[2,11],[6,11],[9,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{deq} L^{irs} L^{knt} L^{jpq} L^{uvw} L^{cfu} L^{grv} L^{stw}","graph":"13 vertices; edges 1-3x2, 1-11, 2-6x2, 2-11, 3-12, 4-5x2, 4-8, 5-9, 6-9, 7-12, 7-13, 8-13, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13553},"legs":[[],[],[]]}},{"id":13554,"L":6,"kind":"4","num":"V6.12238","seq":12238,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[4,5],[4,5],[5,7],[4,8],[1,10],[8,10],[9,10],[0,11],[6,11],[9,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{hmn} L^{hmp} L^{kqr} L^{jps} L^{int} L^{uvw} L^{ftu} L^{cqv} L^{rsw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3x2, 2-11, 3-4, 5-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13554},"legs":[[],[],[]]}},{"id":13555,"L":6,"kind":"4","num":"V6.12239","seq":12239,"edges":[[1,2],[1,3],[1,3],[2,4],[2,4],[0,5],[0,5],[3,6],[5,7],[4,8],[0,9],[8,10],[9,10],[7,11],[9,11],[6,12],[10,12],[11,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{efm} L^{ghn} L^{abp} L^{kmq} L^{ipr} L^{jns} L^{ctu} L^{stv} L^{ruw} L^{qvw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-3, 2-4x2, 3-5x2, 4-7, 5-9, 6-8, 7-13, 8-12, 9-11, 10-11, 10-12, 11-13, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13555},"legs":[[],[],[]]}},{"id":13556,"L":6,"kind":"4","num":"V6.12240","seq":12240,"edges":[[0,1],[3,4],[3,4],[2,5],[2,5],[0,6],[0,6],[1,7],[1,7],[7,8],[6,9],[4,10],[5,10],[3,11],[9,11],[2,12],[8,12],[11,12],[8,13],[10,14],[9,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{mnp} L^{mnq} L^{fgr} L^{bcs} L^{det} L^{itu} L^{ksv} L^{jqr} L^{pvw} L^{huw}","graph":"13 vertices; edges 1-2, 1-7x2, 2-8x2, 3-6x2, 3-13, 4-5x2, 4-12, 5-11, 6-11, 7-10, 8-9, 9-13, 10-12, 12-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13556},"legs":[[],[],[]]}},{"id":13557,"L":6,"kind":"4","num":"V6.12241","seq":12241,"edges":[[0,2],[0,2],[1,2],[1,3],[1,3],[4,5],[4,5],[3,6],[5,7],[4,8],[0,9],[8,10],[9,10],[7,11],[9,11],[6,12],[10,12],[11,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abd} L^{efg} L^{hmn} L^{hmp} L^{jgq} L^{ipr} L^{kns} L^{ctu} L^{stv} L^{ruw} L^{qvw}","graph":"13 vertices; edges 1-3x2, 1-10, 2-3, 2-4x2, 4-7, 5-6x2, 5-9, 6-8, 7-13, 8-12, 9-11, 10-11, 10-12, 11-13, 12-13; legs 7:1, 8:1, 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13:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13558},"legs":[[],[],[]]}},{"id":13559,"L":6,"kind":"4","num":"V6.12243","seq":12243,"edges":[[0,2],[0,2],[3,4],[3,4],[1,6],[1,6],[5,7],[5,7],[6,9],[7,9],[4,10],[5,10],[0,11],[3,11],[8,11],[1,12],[2,12],[8,12],[8,13],[9,14],[10,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":16,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{hmn} L^{hmp} L^{qrs} L^{det} L^{qru} L^{ivw} L^{jtu} L^{kps} L^{cnv} L^{fgw}","graph":"13 vertices; edges 1-3x2, 1-12, 2-7x2, 2-13, 3-13, 4-5x2, 4-12, 5-11, 6-8x2, 6-11, 7-10, 8-10, 9-12, 9-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13559},"legs":[[],[],[]]}},{"id":13560,"L":6,"kind":"4","num":"V6.12244","seq":12244,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,5],[3,5],[5,7],[3,8],[4,8],[0,9],[7,10],[6,11],[9,11],[10,11],[6,12],[9,12],[10,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efn} L^{ghp} L^{kqr} L^{ips} L^{jmn} L^{ctu} L^{svw} L^{qtv} L^{ruw}","graph":"13 vertices; edges 1-2x2, 1-10, 2-3, 3-5x2, 4-6x2, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-12, 10-13, 11-12, 11-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13560},"legs":[[],[],[]]}},{"id":13561,"L":6,"kind":"4","num":"V6.12245","seq":12245,"edges":[[1,2],[1,2],[2,3],[3,4],[3,4],[0,5],[0,5],[4,7],[5,8],[0,9],[1,9],[8,10],[6,11],[9,11],[10,11],[6,12],[7,12],[10,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 323*n**15 + 618*n**14 - 628*n**13 + 264*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{ghm} L^{hmn} L^{abp} L^{kqr} L^{jns} L^{ipt} L^{cfu} L^{tvw} L^{quv} L^{rsw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-3x2, 2-10, 3-4, 4-5x2, 5-8, 6-9, 7-12, 7-13, 8-13, 9-11, 10-12, 11-12, 11-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13562},"legs":[[],[],[]]}},{"id":13563,"L":6,"kind":"4","num":"V6.12247","seq":12247,"edges":[[1,2],[1,3],[1,3],[0,4],[0,4],[2,5],[2,5],[3,7],[4,8],[5,8],[0,10],[9,10],[6,11],[9,11],[10,11],[6,12],[7,12],[9,12],[6,13],[8,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{dgh} L^{efm} L^{abn} L^{ghp} L^{iqr} L^{kms} L^{jnp} L^{tuv} L^{ctw} L^{quw} L^{rsv}","graph":"13 vertices; edges 1-5x2, 1-11, 2-3, 2-4x2, 3-6x2, 4-8, 5-9, 6-9, 7-12, 7-13, 8-13, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13563},"legs":[[],[],[]]}},{"id":13564,"L":6,"kind":"4","num":"V6.12248","seq":12248,"edges":[[0,1],[0,1],[1,2],[2,4],[2,4],[3,5],[3,5],[3,6],[5,7],[4,8],[0,9],[8,10],[9,10],[7,11],[9,11],[6,12],[10,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{def} L^{ghm} L^{efn} L^{ghp} L^{imq} L^{jpr} L^{kns} L^{ctu} L^{stv} L^{ruw} L^{qvw}","graph":"13 vertices; edges 1-2x2, 1-10, 2-3, 3-5x2, 4-6x2, 4-7, 5-9, 6-8, 7-13, 8-12, 9-11, 10-11, 10-12, 11-13, 12-13; legs 7:1, 8:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13565},"legs":[[],[],[]]}},{"id":13566,"L":6,"kind":"4","num":"V6.12250","seq":12250,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[8,11],[9,11],[0,12],[6,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{mqw} L^{fhu} L^{dvw} L^{cst}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-10, 7-8, 7-13, 8-13, 9-11, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13566},"legs":[[],[],[]]}},{"id":13567,"L":6,"kind":"4","num":"V6.12251","seq":12251,"edges":[[1,2],[3,4],[4,5],[5,6],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[6,11],[7,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{prs} L^{qtu} L^{gnv} L^{avw} L^{brt} L^{esu} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-6, 5-9, 6-7, 6-8, 7-11, 7-12, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13568},"legs":[[],[],[]]}},{"id":13569,"L":6,"kind":"4","num":"V6.12253","seq":12253,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[6,8],[2,9],[5,9],[3,10],[4,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{mtv} L^{erw} L^{gnw} L^{duv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13569},"legs":[[],[],[]]}},{"id":13570,"L":6,"kind":"4","num":"V6.12254","seq":12254,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[6,8],[4,9],[5,9],[7,9],[2,10],[3,10],[5,10],[1,11],[8,11],[0,12],[2,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{mtv} L^{nqu} L^{ehr} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-11, 7-8, 7-9, 8-10, 9-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13570},"legs":[[],[],[]]}},{"id":13571,"L":6,"kind":"4","num":"V6.12255","seq":12255,"edges":[[0,1],[0,1],[1,4],[3,6],[4,6],[5,7],[7,8],[7,9],[8,9],[2,10],[8,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{gmr} L^{nst} L^{suv} L^{tuw} L^{evw} L^{fhp} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-7, 6-8, 6-12, 6-13, 7-13, 8-9, 8-10, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13571},"legs":[[],[],[]]}},{"id":13572,"L":6,"kind":"4","num":"V6.12256","seq":12256,"edges":[[0,1],[0,1],[3,4],[5,6],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[7,11],[0,12],[3,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{tuv} L^{prt} L^{eqs} L^{fmu} L^{dvw} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-9, 6-10, 7-9, 7-10, 8-9, 8-11, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13572},"legs":[[],[],[]]}},{"id":13573,"L":6,"kind":"4","num":"V6.12257","seq":12257,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[5,8],[2,9],[8,9],[2,10],[6,10],[7,10],[1,11],[4,11],[8,11],[0,12],[3,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{quv} L^{euw} L^{fst} L^{dmv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-12, 6-7, 6-8, 6-9, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13573},"legs":[[],[],[]]}},{"id":13574,"L":6,"kind":"4","num":"V6.12258","seq":12258,"edges":[[0,1],[0,1],[3,4],[5,6],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[4,10],[7,10],[1,11],[2,11],[7,11],[0,12],[3,12],[10,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{tuv} L^{prt} L^{eqs} L^{muw} L^{dfv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-7, 6-9, 6-10, 7-9, 7-10, 8-9, 8-11, 8-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13574},"legs":[[],[],[]]}},{"id":13575,"L":6,"kind":"4","num":"V6.12259","seq":12259,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,7],[5,8],[3,9],[8,9],[2,10],[6,10],[7,10],[1,11],[8,11],[0,12],[9,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{mqr} L^{nqs} L^{ptu} L^{htv} L^{frs} L^{duw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-8, 6-9, 7-8, 7-11, 8-11, 9-10, 9-12, 10-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13575},"legs":[[],[],[]]}},{"id":13576,"L":6,"kind":"4","num":"V6.12260","seq":12260,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[6,8],[2,9],[3,9],[2,10],[3,10],[7,10],[1,11],[9,11],[0,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{nqt} L^{egv} L^{fhu} L^{dvw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-13, 7-8, 7-9, 8-11, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13576},"legs":[[],[],[]]}},{"id":13577,"L":6,"kind":"4","num":"V6.12261","seq":12261,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[7,8],[3,9],[6,9],[8,9],[2,10],[3,10],[4,10],[1,11],[5,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{muv} L^{gtv} L^{ehn} L^{drw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-12, 7-8, 7-10, 8-9, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13577},"legs":[[],[],[]]}},{"id":13578,"L":6,"kind":"4","num":"V6.12262","seq":12262,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[6,8],[2,9],[5,9],[8,9],[3,10],[4,10],[1,11],[7,11],[10,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{qsu} L^{mtv} L^{erv} L^{gnw} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13578},"legs":[[],[],[]]}},{"id":13579,"L":6,"kind":"4","num":"V6.12263","seq":12263,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[7,8],[2,9],[4,9],[2,10],[3,10],[1,11],[5,11],[6,11],[0,12],[9,12],[10,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gqu} L^{env} L^{fhw} L^{drt} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-8, 7-12, 8-9, 10-13, 11-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13581},"legs":[[],[],[]]}},{"id":13582,"L":6,"kind":"4","num":"V6.12266","seq":12266,"edges":[[4,5],[3,6],[0,7],[4,7],[0,8],[3,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 608*n**15 + 1572*n**14 - 2311*n**13 + 1506*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{apv} L^{bhw} L^{erw} L^{ctv} L^{fqu} L^{dms}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-13, 5-6, 5-8, 5-12, 6-10, 6-13, 7-11, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13582},"legs":[[],[],[]]}},{"id":13583,"L":6,"kind":"4","num":"V6.12267","seq":12267,"edges":[[4,5],[4,6],[5,6],[1,7],[2,8],[3,8],[7,8],[0,9],[3,9],[7,9],[2,10],[6,10],[1,11],[5,11],[10,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cuv} L^{egu} L^{ahv} L^{ftw} L^{dsw} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-9, 4-10, 4-13, 5-6, 5-7, 5-13, 6-7, 6-12, 7-11, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13583},"legs":[[],[],[]]}},{"id":13584,"L":6,"kind":"4","num":"V6.12268","seq":12268,"edges":[[1,2],[3,4],[3,5],[4,5],[4,6],[6,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[10,11],[1,12],[7,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{nqr} L^{qst} L^{pru} L^{auv} L^{bsw} L^{ehw} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-12, 5-6, 5-7, 6-9, 7-8, 7-9, 8-11, 8-13, 9-10, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13584},"legs":[[],[],[]]}},{"id":13585,"L":6,"kind":"4","num":"V6.12269","seq":12269,"edges":[[1,2],[4,5],[3,6],[5,6],[4,7],[5,7],[3,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[8,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{nrt} L^{guv} L^{auw} L^{bst} L^{epv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-9, 4-13, 5-6, 5-8, 5-12, 6-7, 6-8, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13585},"legs":[[],[],[]]}},{"id":13586,"L":6,"kind":"4","num":"V6.12270","seq":12270,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[3,8],[5,8],[6,8],[4,9],[2,10],[4,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{hrs} L^{mvw} L^{env} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-8, 6-9, 7-9, 7-12, 8-13, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13587},"legs":[[],[],[]]}},{"id":13588,"L":6,"kind":"4","num":"V6.12272","seq":12272,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[4,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[5,11],[7,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{nqt} L^{ehw} L^{dru} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-12, 7-9, 7-10, 8-12, 8-13, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13588},"legs":[[],[],[]]}},{"id":13589,"L":6,"kind":"4","num":"V6.12273","seq":12273,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[3,9],[5,9],[6,9],[2,10],[4,10],[8,10],[1,11],[7,11],[0,12],[2,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{hrt} L^{env} L^{duw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-9, 6-10, 7-8, 7-10, 8-12, 9-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13589},"legs":[[],[],[]]}},{"id":13590,"L":6,"kind":"4","num":"V6.12274","seq":12274,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[2,10],[5,10],[9,10],[1,11],[7,11],[9,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{nqt} L^{gvw} L^{erv} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-8, 7-9, 8-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13590},"legs":[[],[],[]]}},{"id":13591,"L":6,"kind":"4","num":"V6.12275","seq":12275,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[6,8],[2,9],[3,9],[2,10],[3,10],[5,10],[1,11],[9,11],[0,12],[7,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{nqt} L^{egv} L^{fhr} L^{dvw} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-11, 7-8, 7-9, 8-13, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13591},"legs":[[],[],[]]}},{"id":13592,"L":6,"kind":"4","num":"V6.12276","seq":12276,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[6,8],[7,8],[2,9],[4,9],[1,10],[4,10],[9,10],[0,11],[3,11],[7,11],[0,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ctu} L^{fpw} L^{dqw} L^{ahv} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-10, 5-11, 6-7, 6-13, 7-9, 8-9, 8-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13592},"legs":[[],[],[]]}},{"id":13593,"L":6,"kind":"4","num":"V6.12277","seq":12277,"edges":[[0,1],[0,1],[5,6],[4,7],[5,7],[6,7],[4,8],[6,8],[3,9],[2,10],[3,10],[9,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{mqs} L^{ntu} L^{gvw} L^{ehv} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-7, 6-8, 6-13, 7-8, 7-9, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13593},"legs":[[],[],[]]}},{"id":13594,"L":6,"kind":"4","num":"V6.12278","seq":12278,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[6,8],[3,9],[5,9],[2,10],[3,10],[4,10],[1,11],[7,11],[9,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{mtv} L^{grw} L^{ehn} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13594},"legs":[[],[],[]]}},{"id":13595,"L":6,"kind":"4","num":"V6.12279","seq":12279,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[3,8],[6,8],[2,9],[4,9],[3,10],[4,10],[5,10],[1,11],[7,11],[9,11],[0,12],[2,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1072*n**14 - 1275*n**13 + 630*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{gtv} L^{emw} L^{hnr} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-11, 7-8, 7-9, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13595},"legs":[[],[],[]]}},{"id":13596,"L":6,"kind":"4","num":"V6.12280","seq":12280,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[6,8],[2,9],[5,9],[3,10],[4,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[3,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{mtv} L^{erw} L^{gnv} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-11, 4-13, 5-9, 5-11, 6-7, 6-8, 6-10, 7-8, 7-9, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13596},"legs":[[],[],[]]}},{"id":13597,"L":6,"kind":"4","num":"V6.12281","seq":12281,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[3,9],[5,9],[6,9],[2,10],[4,10],[1,11],[8,11],[10,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{hrt} L^{enw} L^{dvw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-8, 6-10, 7-9, 7-10, 8-13, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13597},"legs":[[],[],[]]}},{"id":13598,"L":6,"kind":"4","num":"V6.12282","seq":12282,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[4,9],[5,9],[6,9],[2,10],[3,10],[5,10],[1,11],[7,11],[8,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{nqt} L^{ehr} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-11, 7-9, 7-10, 8-12, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13598},"legs":[[],[],[]]}},{"id":13599,"L":6,"kind":"4","num":"V6.12283","seq":12283,"edges":[[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[2,11],[4,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{hpw} L^{evw} L^{ctu} L^{afq} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-8, 4-9, 4-13, 5-7, 5-9, 5-12, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13599},"legs":[[],[],[]]}},{"id":13600,"L":6,"kind":"4","num":"V6.12284","seq":12284,"edges":[[3,5],[4,5],[5,6],[3,7],[6,7],[3,8],[4,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{rst} L^{hsu} L^{mpv} L^{cvw} L^{etu} L^{afq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-6, 4-8, 4-9, 5-6, 5-9, 5-12, 6-7, 7-8, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13600},"legs":[[],[],[]]}},{"id":13601,"L":6,"kind":"4","num":"V6.12285","seq":12285,"edges":[[3,4],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{ntv} L^{hrw} L^{esw} L^{cuv} L^{afp} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-8, 5-12, 6-7, 6-9, 6-10, 7-8, 7-11, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13601},"legs":[[],[],[]]}},{"id":13602,"L":6,"kind":"4","num":"V6.12286","seq":12286,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[3,8],[6,8],[1,9],[8,9],[2,10],[6,10],[7,10],[0,11],[2,11],[4,11],[0,12],[1,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{msv} L^{cvw} L^{etu} L^{afp} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-9, 5-8, 5-12, 6-7, 6-8, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13602},"legs":[[],[],[]]}},{"id":13603,"L":6,"kind":"4","num":"V6.12287","seq":12287,"edges":[[0,1],[0,1],[2,3],[2,4],[2,4],[3,5],[3,5],[5,7],[4,8],[1,10],[8,10],[9,10],[0,11],[6,11],[9,11],[6,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{ehm} L^{fgn} L^{hmp} L^{iqr} L^{jps} L^{knt} L^{uvw} L^{dtu} L^{cqv} L^{rsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-11, 3-4, 3-5x2, 4-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13603},"legs":[[],[],[]]}},{"id":13604,"L":6,"kind":"4","num":"V6.12288","seq":12288,"edges":[[0,1],[2,3],[2,3],[1,5],[1,5],[0,6],[0,6],[4,7],[4,7],[7,8],[6,9],[4,10],[5,10],[3,11],[9,11],[2,12],[8,12],[11,12],[10,13],[8,14],[9,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":16,"prim":false,"On":"n**18 - 13*n**17 + 70*n**16 - 200*n**15 + 320*n**14 - 272*n**13 + 96*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{fgm} L^{npq} L^{der} L^{bcs} L^{npt} L^{jtu} L^{ksv} L^{iqr} L^{mvw} L^{huw}","graph":"13 vertices; edges 1-2, 1-7x2, 2-6x2, 3-4x2, 3-13, 4-12, 5-8x2, 5-11, 6-11, 7-10, 8-9, 9-13, 10-12, 12-13; legs 9:1, 10:1, 11:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13604},"legs":[[],[],[]]}},{"id":13605,"L":6,"kind":"4","num":"V6.12289","seq":12289,"edges":[[1,2],[3,4],[3,5],[3,6],[5,6],[4,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[4,11],[10,11],[1,12],[7,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{hpr} L^{mst} L^{qru} L^{auv} L^{bsw} L^{enw} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-8, 5-12, 6-7, 6-9, 7-9, 8-11, 8-13, 9-10, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13606},"legs":[[],[],[]]}},{"id":13607,"L":6,"kind":"4","num":"V6.12291","seq":12291,"edges":[[4,5],[4,6],[5,6],[1,7],[3,7],[0,8],[3,8],[0,9],[3,9],[2,10],[5,10],[9,10],[2,11],[6,11],[8,11],[1,12],[4,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{cgu} L^{ahv} L^{bmw} L^{esw} L^{ftv} L^{dqu}","graph":"13 vertices; edges 1-9, 1-10, 2-8, 2-13, 3-11, 3-12, 4-8, 4-9, 4-10, 5-6, 5-7, 5-13, 6-7, 6-11, 7-12, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13607},"legs":[[],[],[]]}},{"id":13608,"L":6,"kind":"4","num":"V6.12292","seq":12292,"edges":[[1,2],[3,4],[5,6],[3,7],[4,7],[3,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[6,11],[1,12],[5,12],[11,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{gmu} L^{hnv} L^{asv} L^{bqu} L^{etw} L^{drw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-9, 5-8, 5-9, 6-7, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13608},"legs":[[],[],[]]}},{"id":13609,"L":6,"kind":"4","num":"V6.12293","seq":12293,"edges":[[3,4],[4,5],[4,6],[5,7],[2,8],[3,8],[5,8],[1,9],[7,9],[2,10],[6,10],[7,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{quv} L^{ehr} L^{cuw} L^{fsv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-7, 6-8, 6-9, 7-11, 7-12, 8-10, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13609},"legs":[[],[],[]]}},{"id":13610,"L":6,"kind":"4","num":"V6.12294","seq":12294,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[7,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{nqt} L^{guv} L^{ehw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-7, 6-9, 6-13, 7-8, 7-9, 8-10, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13610},"legs":[[],[],[]]}},{"id":13611,"L":6,"kind":"4","num":"V6.12295","seq":12295,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[6,10],[1,11],[7,11],[0,12],[2,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{gqu} L^{hrs} L^{ent} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-9, 6-10, 7-10, 7-11, 8-9, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13611},"legs":[[],[],[]]}},{"id":13612,"L":6,"kind":"4","num":"V6.12296","seq":12296,"edges":[[0,1],[0,1],[5,6],[2,7],[3,8],[7,8],[4,9],[6,9],[7,9],[3,10],[6,10],[8,10],[1,11],[4,11],[5,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{euv} L^{guw} L^{msv} L^{htw} L^{dnq} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-9, 4-11, 5-10, 5-12, 6-7, 6-12, 6-13, 7-10, 7-11, 8-9, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13612},"legs":[[],[],[]]}},{"id":13613,"L":6,"kind":"4","num":"V6.12297","seq":12297,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[6,8],[3,9],[7,9],[2,10],[4,10],[8,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{mtv} L^{huw} L^{env} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13613},"legs":[[],[],[]]}},{"id":13614,"L":6,"kind":"4","num":"V6.12298","seq":12298,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[7,8],[2,9],[3,9],[2,10],[3,10],[5,10],[1,11],[6,11],[9,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{nsu} L^{egw} L^{fhq} L^{dtw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-11, 6-13, 7-9, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13614},"legs":[[],[],[]]}},{"id":13615,"L":6,"kind":"4","num":"V6.12299","seq":12299,"edges":[[4,6],[5,6],[3,7],[6,7],[1,8],[5,8],[2,9],[4,9],[5,9],[2,10],[3,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{guv} L^{csw} L^{ept} L^{fhv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-8, 4-11, 4-12, 5-7, 5-10, 5-12, 6-7, 6-9, 6-10, 7-8, 8-11, 9-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13616},"legs":[[],[],[]]}},{"id":13617,"L":6,"kind":"4","num":"V6.12301","seq":12301,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[4,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{mvw} L^{nrv} L^{ehs} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-10, 7-11, 7-12, 8-13, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13623},"legs":[[],[],[]]}},{"id":13624,"L":6,"kind":"4","num":"V6.12308","seq":12308,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[3,8],[7,8],[4,9],[5,9],[8,9],[2,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{huv} L^{mqv} L^{enw} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13625},"legs":[[],[],[]]}},{"id":13626,"L":6,"kind":"4","num":"V6.12310","seq":12310,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[2,10],[4,10],[6,10],[1,11],[5,11],[0,12],[2,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{hqv} L^{ent} L^{drw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-11, 8-9, 8-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13626},"legs":[[],[],[]]}},{"id":13627,"L":6,"kind":"4","num":"V6.12311","seq":12311,"edges":[[3,6],[5,6],[3,7],[5,7],[1,8],[5,8],[2,9],[4,9],[6,9],[2,10],[4,10],[7,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{gru} L^{hsv} L^{ctw} L^{enu} L^{fpv} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-10, 5-11, 5-12, 6-7, 6-8, 6-9, 7-10, 8-11, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13629},"legs":[[],[],[]]}},{"id":13630,"L":6,"kind":"4","num":"V6.12314","seq":12314,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[6,8],[7,8],[3,9],[4,9],[3,10],[4,10],[5,10],[1,11],[5,11],[7,11],[0,12],[2,12],[9,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{etu} L^{gmw} L^{hnq} L^{drv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-10, 5-11, 6-7, 6-11, 6-12, 7-8, 7-9, 8-9, 8-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13645},"legs":[[],[],[]]}},{"id":13646,"L":6,"kind":"4","num":"V6.12330","seq":12330,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[7,8],[4,9],[7,9],[8,9],[2,10],[5,10],[6,10],[3,11],[7,11],[8,11],[1,12],[4,12],[5,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{kpq} L^{icr} L^{stu} L^{svw} L^{mtv} L^{gpr} L^{huw} L^{fnq}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-10, 5-13, 6-11, 6-13, 7-11, 8-9, 8-10, 8-12, 9-10, 9-12; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13664},"legs":[[],[],[]]}},{"id":13665,"L":6,"kind":"4","num":"V6.12349","seq":12349,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,6],[7,8],[0,9],[3,10],[6,10],[9,10],[4,11],[8,11],[9,11],[1,12],[2,12],[7,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{iqr} L^{jst} L^{ksu} L^{cvw} L^{nrv} L^{puw} L^{fmt}","graph":"13 vertices; edges 1-4x2, 1-10, 2-6x2, 2-13, 3-5x2, 3-13, 4-11, 5-12, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 10-12; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13666},"legs":[[],[],[]]}},{"id":13667,"L":6,"kind":"4","num":"V6.12351","seq":12351,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[7,8],[0,9],[5,9],[1,10],[4,10],[9,10],[2,11],[3,11],[7,11],[0,12],[3,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{ctv} L^{asw} L^{dqw} L^{fhu} L^{bmv}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-11, 3-8, 3-12, 4-7, 4-12, 4-13, 5-6, 5-7, 5-11, 6-7, 6-10, 8-9, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13667},"legs":[[],[],[]]}},{"id":13668,"L":6,"kind":"4","num":"V6.12352","seq":12352,"edges":[[1,2],[3,4],[4,7],[6,7],[3,8],[5,8],[0,9],[6,9],[7,9],[0,10],[5,10],[8,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{msv} L^{gpw} L^{atv} L^{bqw} L^{enu} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-12, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13668},"legs":[[],[],[]]}},{"id":13669,"L":6,"kind":"4","num":"V6.12353","seq":12353,"edges":[[1,2],[3,4],[3,5],[5,6],[3,7],[4,7],[6,8],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[4,11],[1,12],[5,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{prs} L^{hmt} L^{ruv} L^{atu} L^{bsv} L^{enw} L^{dqw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-8, 5-8, 5-12, 6-7, 6-13, 7-9, 7-11, 8-10, 9-10, 9-11, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13670},"legs":[[],[],[]]}},{"id":13671,"L":6,"kind":"4","num":"V6.12355","seq":12355,"edges":[[3,5],[4,6],[5,6],[0,7],[4,7],[2,8],[4,8],[7,8],[0,9],[3,9],[1,10],[3,10],[1,11],[6,11],[10,11],[2,12],[5,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{apu} L^{equ} L^{bhv} L^{cmw} L^{dtw} L^{fsv}","graph":"13 vertices; edges 1-8, 1-10, 2-11, 2-12, 3-9, 3-13, 4-6, 4-10, 4-11, 5-7, 5-8, 5-9, 6-7, 6-13, 7-12, 8-9, 10-13, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13672},"legs":[[],[],[]]}},{"id":13673,"L":6,"kind":"4","num":"V6.12357","seq":12357,"edges":[[0,1],[0,1],[5,6],[4,7],[4,8],[6,8],[7,8],[2,9],[3,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[5,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{muv} L^{nsu} L^{egq} L^{fhv} L^{dtw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-10, 4-11, 5-8, 5-9, 6-7, 6-10, 6-13, 7-9, 7-12, 8-9, 8-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13673},"legs":[[],[],[]]}},{"id":13674,"L":6,"kind":"4","num":"V6.12358","seq":12358,"edges":[[0,1],[0,1],[5,6],[3,7],[3,8],[5,8],[7,8],[4,9],[5,9],[2,10],[4,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{hqu} L^{mrw} L^{ens} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-9, 6-10, 7-11, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13674},"legs":[[],[],[]]}},{"id":13675,"L":6,"kind":"4","num":"V6.12359","seq":12359,"edges":[[0,1],[0,1],[5,6],[3,7],[3,8],[6,8],[7,8],[4,9],[5,9],[2,10],[4,10],[5,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{hsu} L^{mqw} L^{enr} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-7, 6-10, 6-11, 7-9, 7-12, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13675},"legs":[[],[],[]]}},{"id":13676,"L":6,"kind":"4","num":"V6.12360","seq":12360,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[6,8],[3,9],[7,9],[2,10],[4,10],[9,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gsu} L^{mtv} L^{huw} L^{enw} L^{dqv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-9, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13682},"legs":[[],[],[]]}},{"id":13683,"L":6,"kind":"4","num":"V6.12367","seq":12367,"edges":[[3,4],[3,5],[4,6],[5,7],[2,8],[4,8],[2,9],[5,9],[8,9],[1,10],[6,10],[7,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1463*n**14 - 2000*n**13 + 1176*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{quv} L^{epw} L^{frw} L^{csu} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-7, 5-9, 6-8, 6-10, 7-11, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13683},"legs":[[],[],[]]}},{"id":13684,"L":6,"kind":"4","num":"V6.12368","seq":12368,"edges":[[3,4],[3,5],[3,6],[4,7],[6,7],[5,8],[6,8],[2,9],[8,9],[2,10],[7,10],[9,10],[0,11],[1,11],[4,11],[0,12],[1,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{mst} L^{nsu} L^{qtv} L^{evw} L^{fuw} L^{acp} L^{bdr}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-5, 4-6, 4-7, 5-8, 5-12, 6-9, 6-13, 7-8, 7-9, 8-11, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13685},"legs":[[],[],[]]}},{"id":13686,"L":6,"kind":"4","num":"V6.12370","seq":12370,"edges":[[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[2,10],[5,10],[6,10],[0,11],[1,11],[4,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{hpw} L^{evw} L^{ftu} L^{acq} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-12, 2-13, 3-10, 3-11, 4-8, 4-9, 4-13, 5-7, 5-9, 5-12, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13686},"legs":[[],[],[]]}},{"id":13687,"L":6,"kind":"4","num":"V6.12371","seq":12371,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[2,8],[6,8],[4,9],[8,9],[3,10],[4,10],[9,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gqu} L^{esv} L^{mvw} L^{hnw} L^{drt} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-8, 6-12, 7-9, 7-12, 8-13, 9-10, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13688},"legs":[[],[],[]]}},{"id":13689,"L":6,"kind":"4","num":"V6.12373","seq":12373,"edges":[[0,1],[0,1],[5,6],[5,7],[2,8],[5,8],[6,8],[3,9],[4,9],[7,9],[3,10],[4,10],[6,10],[1,11],[7,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{ers} L^{gmu} L^{hnt} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-10, 5-11, 6-7, 6-8, 6-9, 7-9, 7-11, 8-10, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13689},"legs":[[],[],[]]}},{"id":13690,"L":6,"kind":"4","num":"V6.12374","seq":12374,"edges":[[1,2],[3,5],[4,5],[3,6],[5,6],[4,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[7,11],[8,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{gqr} L^{nst} L^{puv} L^{auw} L^{brs} L^{etv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-6, 5-8, 5-9, 6-7, 7-11, 8-11, 8-12, 9-10, 9-12, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13697},"legs":[[],[],[]]}},{"id":13698,"L":6,"kind":"4","num":"V6.12382","seq":12382,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[7,11],[1,12],[9,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{qst} L^{hnu} L^{auv} L^{brs} L^{etw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-9, 6-7, 6-8, 7-11, 8-11, 8-12, 9-10, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13698},"legs":[[],[],[]]}},{"id":13699,"L":6,"kind":"4","num":"V6.12383","seq":12383,"edges":[[1,2],[3,5],[4,5],[5,6],[3,7],[6,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[1,12],[9,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{qrs} L^{grt} L^{hnu} L^{auv} L^{bst} L^{epw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-9, 5-6, 5-9, 5-12, 6-7, 7-8, 7-11, 8-11, 9-10, 10-13, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13701},"legs":[[],[],[]]}},{"id":13702,"L":6,"kind":"4","num":"V6.12386","seq":12386,"edges":[[0,1],[0,1],[1,4],[5,6],[6,7],[2,8],[4,8],[2,9],[8,9],[3,10],[7,10],[9,10],[3,11],[5,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{rtu} L^{emv} L^{fvw} L^{gtw} L^{hpu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-9, 6-7, 6-12, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13702},"legs":[[],[],[]]}},{"id":13703,"L":6,"kind":"4","num":"V6.12387","seq":12387,"edges":[[0,1],[0,1],[2,6],[4,7],[4,8],[7,8],[3,9],[5,9],[8,9],[2,10],[3,10],[6,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{est} L^{muv} L^{nuw} L^{gpw} L^{fhs} L^{dqt} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-11, 4-10, 4-11, 5-8, 5-9, 6-10, 6-12, 6-13, 7-11, 7-12, 8-9, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13703},"legs":[[],[],[]]}},{"id":13704,"L":6,"kind":"4","num":"V6.12388","seq":12388,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[3,9],[6,9],[7,9],[2,10],[8,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{hst} L^{evw} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-9, 6-7, 6-9, 6-13, 7-8, 7-10, 8-10, 8-12, 9-11, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13707},"legs":[[],[],[]]}},{"id":13708,"L":6,"kind":"4","num":"V6.12392","seq":12392,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[1,11],[10,11],[0,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{ept} L^{msu} L^{fhv} L^{dvw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-8, 7-10, 8-9, 8-10, 11-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13720},"legs":[[],[],[]]}},{"id":13721,"L":6,"kind":"4","num":"V6.12405","seq":12405,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[2,8],[3,8],[4,9],[7,9],[3,10],[6,10],[8,10],[6,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{ptu} L^{egv} L^{mtw} L^{hrv} L^{suw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-9, 4-11, 5-10, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13721},"legs":[[],[],[]]}},{"id":13722,"L":6,"kind":"4","num":"V6.12406","seq":12406,"edges":[[0,1],[0,1],[1,4],[4,5],[5,6],[5,7],[6,7],[7,8],[6,9],[8,9],[3,10],[9,10],[2,11],[8,11],[10,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{mnp} L^{nqr} L^{pqs} L^{stu} L^{rtv} L^{gvw} L^{euw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-11, 4-13, 5-6, 6-7, 6-8, 7-8, 7-10, 8-9, 9-10, 9-12, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13722},"legs":[[],[],[]]}},{"id":13723,"L":6,"kind":"4","num":"V6.12407","seq":12407,"edges":[[0,1],[0,1],[1,4],[3,5],[5,6],[6,7],[6,8],[4,9],[8,9],[2,10],[3,10],[7,10],[7,11],[8,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{muw} L^{ehs} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-11, 5-10, 6-7, 6-13, 7-8, 7-9, 8-11, 8-12, 9-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13723},"legs":[[],[],[]]}},{"id":13724,"L":6,"kind":"4","num":"V6.12408","seq":12408,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[2,8],[5,8],[2,9],[4,9],[8,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{erv} L^{fpv} L^{cuw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-9, 7-8, 7-12, 8-11, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13724},"legs":[[],[],[]]}},{"id":13725,"L":6,"kind":"4","num":"V6.12409","seq":12409,"edges":[[3,4],[4,5],[3,6],[5,7],[6,7],[1,8],[6,8],[2,9],[7,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{hst} L^{qsu} L^{ctv} L^{euw} L^{fpr} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-7, 4-12, 5-6, 5-11, 6-8, 6-11, 7-8, 7-9, 8-10, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13725},"legs":[[],[],[]]}},{"id":13726,"L":6,"kind":"4","num":"V6.12410","seq":12410,"edges":[[3,4],[3,5],[5,6],[4,7],[6,7],[1,8],[0,9],[5,9],[8,9],[2,10],[4,10],[7,10],[2,11],[6,11],[8,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nsu} L^{cvw} L^{arv} L^{epu} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-8, 5-11, 6-7, 6-10, 7-8, 7-12, 8-11, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13726},"legs":[[],[],[]]}},{"id":13727,"L":6,"kind":"4","num":"V6.12411","seq":12411,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[7,8],[2,9],[4,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{suv} L^{guw} L^{emw} L^{hnt} L^{dqv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13727},"legs":[[],[],[]]}},{"id":13728,"L":6,"kind":"4","num":"V6.12412","seq":12412,"edges":[[0,1],[0,1],[5,6],[5,7],[3,8],[6,8],[7,8],[2,9],[4,9],[6,9],[3,10],[4,10],[5,10],[1,11],[7,11],[0,12],[2,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{gsu} L^{emt} L^{hnr} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-11, 7-9, 7-10, 8-9, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13728},"legs":[[],[],[]]}},{"id":13729,"L":6,"kind":"4","num":"V6.12413","seq":12413,"edges":[[4,5],[3,6],[4,7],[6,7],[1,8],[6,8],[2,9],[5,9],[7,9],[2,10],[3,10],[5,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{ptv} L^{cuw} L^{erv} L^{fhs} L^{amq} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-11, 4-12, 5-6, 5-8, 5-12, 6-10, 6-11, 7-8, 7-9, 8-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13729},"legs":[[],[],[]]}},{"id":13730,"L":6,"kind":"4","num":"V6.12414","seq":12414,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[1,9],[4,9],[2,10],[5,10],[7,10],[0,11],[6,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{cpw} L^{frv} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13730},"legs":[[],[],[]]}},{"id":13731,"L":6,"kind":"4","num":"V6.12415","seq":12415,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[3,9],[5,9],[2,10],[4,10],[7,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{hqw} L^{env} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13731},"legs":[[],[],[]]}},{"id":13732,"L":6,"kind":"4","num":"V6.12416","seq":12416,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[3,9],[5,9],[7,9],[2,10],[4,10],[1,11],[6,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{hqv} L^{enw} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13732},"legs":[[],[],[]]}},{"id":13733,"L":6,"kind":"4","num":"V6.12417","seq":12417,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[6,9],[2,10],[5,10],[9,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{guw} L^{eqw} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-9, 6-11, 6-12, 7-8, 7-9, 7-10, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13733},"legs":[[],[],[]]}},{"id":13734,"L":6,"kind":"4","num":"V6.12418","seq":12418,"edges":[[0,1],[0,1],[5,6],[5,7],[3,8],[6,8],[2,9],[4,9],[7,9],[3,10],[4,10],[5,10],[1,11],[6,11],[7,11],[0,12],[2,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1132*n**14 - 1393*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{gsw} L^{emu} L^{hnr} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-11, 7-9, 7-12, 8-10, 8-12, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13734},"legs":[[],[],[]]}},{"id":13735,"L":6,"kind":"4","num":"V6.12419","seq":12419,"edges":[[0,1],[0,1],[5,7],[6,7],[4,8],[5,8],[6,8],[3,9],[6,9],[7,9],[2,10],[5,10],[1,11],[4,11],[10,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{psv} L^{mqt} L^{guv} L^{erw} L^{dnw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-9, 5-12, 6-8, 6-9, 6-11, 7-8, 7-9, 7-10, 8-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13735},"legs":[[],[],[]]}},{"id":13736,"L":6,"kind":"4","num":"V6.12420","seq":12420,"edges":[[4,5],[3,6],[5,6],[1,7],[0,8],[6,8],[1,9],[4,9],[8,9],[2,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2145*n**13 + 1305*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{atw} L^{dpw} L^{equ} L^{fhv} L^{bms}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-7, 4-12, 4-13, 5-6, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13736},"legs":[[],[],[]]}},{"id":13737,"L":6,"kind":"4","num":"V6.12421","seq":12421,"edges":[[3,5],[4,6],[5,6],[0,7],[1,8],[6,8],[1,9],[4,9],[8,9],[2,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{ctw} L^{dpw} L^{equ} L^{fhv} L^{bms}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-10, 3-11, 3-12, 4-6, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13737},"legs":[[],[],[]]}},{"id":13738,"L":6,"kind":"4","num":"V6.12422","seq":12422,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[2,9],[3,9],[8,9],[0,10],[5,10],[7,10],[0,11],[3,11],[7,11],[1,12],[4,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{cvw} L^{fhv} L^{ast} L^{bmu} L^{dqw}","graph":"13 vertices; edges 1-11, 1-12, 2-9, 2-13, 3-8, 3-10, 4-7, 4-10, 4-12, 5-6, 5-7, 5-13, 6-7, 6-11, 8-11, 8-12, 9-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13739},"legs":[[],[],[]]}},{"id":13740,"L":6,"kind":"4","num":"V6.12424","seq":12424,"edges":[[0,1],[0,1],[3,4],[5,7],[6,7],[4,8],[6,8],[7,8],[2,9],[5,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{rst} L^{nru} L^{msu} L^{epv} L^{fhw} L^{dvw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-8, 6-10, 6-13, 7-8, 7-9, 7-13, 8-9, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13740},"legs":[[],[],[]]}},{"id":13741,"L":6,"kind":"4","num":"V6.12425","seq":12425,"edges":[[1,2],[3,5],[4,5],[4,6],[5,7],[3,8],[4,8],[0,9],[6,9],[0,10],[7,10],[8,10],[2,11],[3,11],[7,11],[1,12],[6,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{nrs} L^{qtu} L^{gpv} L^{arw} L^{btv} L^{ehu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-9, 4-12, 5-6, 5-7, 5-9, 6-8, 7-10, 7-13, 8-11, 8-12, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13741},"legs":[[],[],[]]}},{"id":13742,"L":6,"kind":"4","num":"V6.12426","seq":12426,"edges":[[1,2],[3,4],[5,6],[4,7],[3,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[6,11],[7,11],[1,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 580*n**15 + 1413*n**14 - 1890*n**13 + 1080*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{muv} L^{gnw} L^{asw} L^{bqu} L^{etv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-11, 6-13, 7-10, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13742},"legs":[[],[],[]]}},{"id":13743,"L":6,"kind":"4","num":"V6.12427","seq":12427,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{mqv} L^{avw} L^{bsu} L^{ent} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-9, 5-12, 6-8, 6-9, 7-8, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13743},"legs":[[],[],[]]}},{"id":13744,"L":6,"kind":"4","num":"V6.12428","seq":12428,"edges":[[3,4],[3,5],[5,7],[6,7],[1,8],[4,8],[2,9],[4,9],[8,9],[2,10],[5,10],[6,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{qsv} L^{cnw} L^{epw} L^{frt} L^{auv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-11, 7-8, 7-11, 7-12, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13744},"legs":[[],[],[]]}},{"id":13745,"L":6,"kind":"4","num":"V6.12429","seq":12429,"edges":[[4,6],[5,6],[3,7],[5,7],[3,8],[4,8],[2,9],[7,9],[8,9],[1,10],[5,10],[6,10],[0,11],[1,11],[4,11],[0,12],[2,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{gsv} L^{hpw} L^{evw} L^{ctu} L^{adq} L^{bfm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-12, 3-10, 3-13, 4-8, 4-9, 4-13, 5-7, 5-9, 5-12, 6-7, 6-8, 6-11, 7-11, 8-10, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13745},"legs":[[],[],[]]}},{"id":13746,"L":6,"kind":"4","num":"V6.12430","seq":12430,"edges":[[4,5],[3,6],[5,6],[0,7],[1,8],[7,8],[1,9],[4,9],[8,9],[2,10],[3,10],[7,10],[2,11],[3,11],[4,11],[0,12],[5,12],[6,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{cuw} L^{dpw} L^{ehv} L^{fmq} L^{bst}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-10, 3-11, 3-12, 4-7, 4-11, 4-12, 5-6, 5-10, 5-12, 6-7, 6-13, 7-13, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13746},"legs":[[],[],[]]}},{"id":13747,"L":6,"kind":"4","num":"V6.12431","seq":12431,"edges":[[3,4],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[3,9],[5,9],[1,10],[4,10],[7,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{qtu} L^{rtv} L^{ehw} L^{fms} L^{cnv} L^{apu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-11, 5-12, 6-7, 6-8, 6-10, 7-8, 7-12, 8-11, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13747},"legs":[[],[],[]]}},{"id":13748,"L":6,"kind":"4","num":"V6.12432","seq":12432,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[8,11],[0,12],[2,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{rtu} L^{ptv} L^{hqs} L^{emu} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-9, 6-10, 7-8, 7-10, 8-9, 8-11, 9-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13748},"legs":[[],[],[]]}},{"id":13749,"L":6,"kind":"4","num":"V6.12433","seq":12433,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,8],[7,8],[3,9],[6,9],[8,9],[2,10],[4,10],[1,11],[7,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{ptu} L^{rtv} L^{hsv} L^{emw} L^{duw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-9, 7-10, 8-9, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13749},"legs":[[],[],[]]}},{"id":13750,"L":6,"kind":"4","num":"V6.12434","seq":12434,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[5,8],[7,8],[5,9],[6,9],[7,9],[3,10],[8,10],[2,11],[3,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ide} L^{mnp} L^{qrs} L^{qtu} L^{mtv} L^{nru} L^{gvw} L^{fhw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-11, 4-12, 6-9, 6-10, 6-13, 7-8, 7-10, 7-13, 8-9, 8-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13750},"legs":[[],[],[]]}},{"id":13751,"L":6,"kind":"4","num":"V6.12435","seq":12435,"edges":[[0,1],[0,1],[3,4],[6,7],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[1,11],[5,11],[7,11],[0,12],[3,12],[10,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{ept} L^{fmw} L^{dqv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-9, 6-10, 6-12, 7-8, 7-9, 7-10, 8-9, 8-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13751},"legs":[[],[],[]]}},{"id":13752,"L":6,"kind":"4","num":"V6.12436","seq":12436,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,7],[7,8],[6,9],[8,9],[3,10],[8,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{ieg} L^{mnp} L^{mqr} L^{nqs} L^{stu} L^{rtv} L^{huw} L^{dvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-13, 4-5, 4-11, 6-7, 6-8, 6-13, 7-8, 7-10, 8-9, 9-10, 9-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13752},"legs":[[],[],[]]}},{"id":13753,"L":6,"kind":"4","num":"V6.12437","seq":12437,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[3,6],[5,7],[5,9],[8,9],[7,10],[8,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idg} L^{mnp} L^{ehq} L^{mrs} L^{tuv} L^{ntw} L^{ruw} L^{fsv} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-7, 6-8, 6-10, 6-13, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13755},"legs":[[],[],[]]}},{"id":13756,"L":6,"kind":"4","num":"V6.12440","seq":12440,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,7],[7,8],[5,9],[8,9],[6,10],[8,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{mnp} L^{eqr} L^{mst} L^{suv} L^{nuw} L^{qvw} L^{fht} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-12, 6-8, 6-10, 6-13, 7-11, 7-13, 8-9, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13756},"legs":[[],[],[]]}},{"id":13757,"L":6,"kind":"4","num":"V6.12441","seq":12441,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[4,6],[5,6],[7,8],[2,9],[3,9],[0,10],[1,10],[8,11],[10,11],[7,12],[9,12],[11,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{ipq} L^{jrs} L^{krt} L^{gnu} L^{cfv} L^{tvw} L^{suw}","graph":"13 vertices; edges 1-5x2, 1-11, 2-3x2, 2-11, 3-10, 4-6x2, 4-10, 5-7, 6-7, 8-9, 8-13, 9-12, 10-13, 11-12, 12-13; legs 7:1, 8:1, 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9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13758},"legs":[[],[],[]]}},{"id":13759,"L":6,"kind":"4","num":"V6.12443","seq":12443,"edges":[[1,3],[1,3],[2,4],[2,4],[3,4],[0,5],[0,5],[5,6],[7,8],[0,9],[1,9],[6,10],[9,10],[8,11],[10,11],[2,12],[7,12],[11,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{den} L^{ghn} L^{abp} L^{kpq} L^{irs} L^{jrt} L^{cfu} L^{quv} L^{tvw} L^{msw}","graph":"13 vertices; edges 1-6x2, 1-10, 2-4x2, 2-10, 3-5x2, 3-13, 4-5, 6-7, 7-11, 8-9, 8-13, 9-12, 10-11, 11-12, 12-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13759},"legs":[[],[],[]]}},{"id":13760,"L":6,"kind":"4","num":"V6.12444","seq":12444,"edges":[[0,1],[0,1],[2,3],[2,3],[4,5],[4,5],[2,6],[5,7],[3,8],[4,8],[1,10],[9,10],[7,11],[9,11],[10,11],[0,12],[6,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 14*n**17 + 81*n**16 - 248*n**15 + 424*n**14 - 384*n**13 + 144*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{mnp} L^{mnq} L^{kgr} L^{iqs} L^{jhp} L^{tuv} L^{dtw} L^{suw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-11, 3-4x2, 3-7, 4-9, 5-6x2, 5-9, 6-8, 7-13, 8-12, 10-11, 10-12, 10-13, 11-12; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13760},"legs":[[],[],[]]}},{"id":13761,"L":6,"kind":"4","num":"V6.12445","seq":12445,"edges":[[1,2],[1,2],[0,4],[0,4],[3,5],[3,5],[2,6],[3,6],[5,7],[4,8],[1,9],[0,10],[9,10],[8,11],[10,11],[7,12],[9,12],[11,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{hmn} L^{abp} L^{hmq} L^{jgn} L^{iqr} L^{kps} L^{ftu} L^{ctv} L^{svw} L^{ruw}","graph":"13 vertices; edges 1-5x2, 1-11, 2-3x2, 2-10, 3-7, 4-6x2, 4-7, 5-9, 6-8, 8-13, 9-12, 10-11, 10-13, 11-12, 12-13; legs 7:1, 8:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13777},"legs":[[],[],[]]}},{"id":13778,"L":6,"kind":"4","num":"V6.12462","seq":12462,"edges":[[4,6],[5,6],[0,7],[1,8],[6,8],[7,8],[0,9],[3,9],[7,9],[2,10],[3,10],[4,10],[2,11],[3,11],[5,11],[1,12],[4,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{avw} L^{cuv} L^{bgw} L^{ehp} L^{fms} L^{dqt}","graph":"13 vertices; edges 1-8, 1-10, 2-9, 2-13, 3-11, 3-12, 4-10, 4-11, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-9, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13778},"legs":[[],[],[]]}},{"id":13779,"L":6,"kind":"4","num":"V6.12463","seq":12463,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[7,8],[4,9],[5,9],[7,9],[2,10],[6,10],[8,10],[0,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{puw} L^{mqv} L^{esw} L^{ant} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-11, 7-12, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13779},"legs":[[],[],[]]}},{"id":13780,"L":6,"kind":"4","num":"V6.12464","seq":12464,"edges":[[4,5],[3,6],[5,6],[2,7],[2,8],[7,8],[1,9],[4,9],[7,9],[0,10],[6,10],[8,10],[1,11],[3,11],[4,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 588*n**15 + 1433*n**14 - 1902*n**13 + 1071*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{fuw} L^{cpv} L^{atw} L^{dhq} L^{bms}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-7, 4-12, 4-13, 5-6, 5-10, 5-12, 6-7, 6-13, 7-11, 8-9, 8-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13780},"legs":[[],[],[]]}},{"id":13781,"L":6,"kind":"4","num":"V6.12465","seq":12465,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[7,8],[3,9],[4,9],[2,10],[4,10],[6,10],[1,11],[7,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{gqu} L^{hmw} L^{ent} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-10, 5-11, 6-7, 6-9, 6-13, 7-8, 7-11, 8-9, 8-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13781},"legs":[[],[],[]]}},{"id":13782,"L":6,"kind":"4","num":"V6.12466","seq":12466,"edges":[[0,1],[0,1],[5,6],[5,7],[3,8],[7,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[2,11],[6,11],[0,12],[4,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{quv} L^{guw} L^{msv} L^{ehr} L^{dft} L^{cnw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-9, 4-11, 5-10, 5-13, 6-7, 6-8, 6-11, 7-10, 7-12, 8-9, 8-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13782},"legs":[[],[],[]]}},{"id":13783,"L":6,"kind":"4","num":"V6.12467","seq":12467,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[7,8],[2,9],[7,9],[2,10],[3,10],[5,10],[1,11],[4,11],[9,11],[0,12],[3,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{mqu} L^{evw} L^{fgr} L^{dnw} L^{cht}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-11, 4-13, 5-9, 5-12, 6-7, 6-9, 6-11, 7-8, 7-13, 8-9, 8-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13783},"legs":[[],[],[]]}},{"id":13784,"L":6,"kind":"4","num":"V6.12468","seq":12468,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[1,8],[2,9],[3,9],[8,9],[0,10],[5,10],[8,10],[0,11],[3,11],[7,11],[1,12],[4,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{cvw} L^{fhv} L^{asw} L^{bmt} L^{dqu}","graph":"13 vertices; edges 1-11, 1-12, 2-9, 2-13, 3-8, 3-10, 4-7, 4-10, 4-12, 5-6, 5-7, 5-13, 6-7, 6-11, 8-12, 8-13, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13784},"legs":[[],[],[]]}},{"id":13785,"L":6,"kind":"4","num":"V6.12469","seq":12469,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[6,8],[3,9],[7,9],[8,9],[2,10],[4,10],[1,11],[8,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{suv} L^{htu} L^{emw} L^{dvw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-10, 5-11, 6-7, 6-8, 6-13, 7-8, 7-9, 8-10, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13785},"legs":[[],[],[]]}},{"id":13786,"L":6,"kind":"4","num":"V6.12470","seq":12470,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[7,8],[3,9],[5,9],[6,9],[3,10],[4,10],[6,10],[1,11],[8,11],[0,12],[2,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{equ} L^{muv} L^{grs} L^{hnt} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-10, 7-11, 8-9, 9-12, 12-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13794},"legs":[[],[],[]]}},{"id":13795,"L":6,"kind":"4","num":"V6.12479","seq":12479,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[7,8],[6,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[4,11],[6,11],[0,12],[2,12],[8,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{tvw} L^{ruv} L^{ehq} L^{dms} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-5, 4-11, 5-12, 6-7, 6-8, 6-11, 7-10, 7-12, 8-9, 8-10, 9-10, 9-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13796},"legs":[[],[],[]]}},{"id":13797,"L":6,"kind":"4","num":"V6.12481","seq":12481,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[7,8],[6,9],[8,9],[2,10],[3,10],[5,10],[1,11],[2,11],[9,11],[0,12],[4,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{tuv} L^{suw} L^{ehq} L^{dfw} L^{cmv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-12, 4-5, 4-11, 5-13, 6-7, 6-8, 6-11, 7-8, 7-10, 8-9, 9-10, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13797},"legs":[[],[],[]]}},{"id":13798,"L":6,"kind":"4","num":"V6.12482","seq":12482,"edges":[[4,5],[3,6],[3,7],[4,7],[5,7],[1,8],[6,8],[2,9],[6,9],[2,10],[5,10],[9,10],[0,11],[3,11],[4,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{hpr} L^{ctv} L^{euw} L^{fsw} L^{amq} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-8, 5-12, 6-8, 6-11, 7-9, 7-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13798},"legs":[[],[],[]]}},{"id":13799,"L":6,"kind":"4","num":"V6.12483","seq":12483,"edges":[[0,1],[0,1],[4,6],[5,6],[3,7],[4,8],[5,8],[7,8],[2,9],[5,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[6,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mps} L^{gtu} L^{nqt} L^{erv} L^{fhw} L^{dvw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-7, 6-9, 6-10, 7-13, 8-9, 8-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13799},"legs":[[],[],[]]}},{"id":13800,"L":6,"kind":"4","num":"V6.12484","seq":12484,"edges":[[0,1],[0,1],[3,7],[5,7],[4,8],[6,8],[4,9],[5,9],[6,9],[2,10],[3,10],[5,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{gpv} L^{msw} L^{nqt} L^{ehr} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-8, 6-10, 6-11, 7-9, 7-10, 7-12, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13800},"legs":[[],[],[]]}},{"id":13801,"L":6,"kind":"4","num":"V6.12485","seq":12485,"edges":[[0,1],[0,1],[4,7],[5,7],[3,8],[5,8],[7,8],[3,9],[5,9],[6,9],[2,10],[4,10],[6,10],[1,11],[6,11],[0,12],[2,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{stu} L^{mpv} L^{gqv} L^{hrs} L^{ent} L^{duw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-8, 6-9, 6-10, 7-10, 7-11, 7-12, 8-9, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13803},"legs":[[],[],[]]}},{"id":13804,"L":6,"kind":"4","num":"V6.12488","seq":12488,"edges":[[0,1],[0,1],[4,7],[5,7],[4,8],[5,8],[6,8],[3,9],[6,9],[2,10],[6,10],[9,10],[1,11],[5,11],[7,11],[0,12],[2,12],[3,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{mpv} L^{nqs} L^{gtw} L^{euw} L^{drv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-8, 6-9, 6-12, 7-9, 7-10, 7-11, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13804},"legs":[[],[],[]]}},{"id":13805,"L":6,"kind":"4","num":"V6.12489","seq":12489,"edges":[[0,1],[0,1],[4,7],[5,7],[6,7],[4,8],[6,8],[3,9],[5,9],[2,10],[3,10],[9,10],[1,11],[6,11],[8,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{mps} L^{ntv} L^{gqw} L^{ehw} L^{duv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-8, 6-10, 6-13, 7-8, 7-9, 7-12, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13805},"legs":[[],[],[]]}},{"id":13806,"L":6,"kind":"4","num":"V6.12490","seq":12490,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[6,8],[7,8],[2,9],[5,9],[2,10],[4,10],[7,10],[1,11],[5,11],[8,11],[0,12],[3,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{stv} L^{epw} L^{fmu} L^{dqv} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-7, 6-10, 6-12, 7-8, 7-9, 8-9, 8-11, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13806},"legs":[[],[],[]]}},{"id":13807,"L":6,"kind":"4","num":"V6.12491","seq":12491,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[2,8],[1,9],[3,9],[7,9],[0,10],[3,10],[7,10],[1,11],[5,11],[8,11],[0,12],[4,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{fvw} L^{cht} L^{amu} L^{dsv} L^{bqw}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-7, 4-10, 4-11, 5-6, 5-7, 5-13, 6-7, 6-12, 8-10, 8-11, 9-12, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13808},"legs":[[],[],[]]}},{"id":13809,"L":6,"kind":"4","num":"V6.12493","seq":12493,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,7],[5,8],[6,8],[3,9],[8,9],[2,10],[7,10],[1,11],[5,11],[7,11],[0,12],[9,12],[10,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{keg} L^{mnp} L^{mqr} L^{qst} L^{nru} L^{huv} L^{fsw} L^{dpt} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-9, 6-12, 7-8, 7-9, 8-11, 8-12, 9-10, 10-13, 11-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13811},"legs":[[],[],[]]}},{"id":13812,"L":6,"kind":"4","num":"V6.12496","seq":12496,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[7,8],[5,9],[7,9],[8,9],[5,10],[6,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idg} L^{mnp} L^{eqr} L^{stu} L^{svw} L^{mtv} L^{nqw} L^{fhu} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-12, 6-10, 6-11, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13815},"legs":[[],[],[]]}},{"id":13816,"L":6,"kind":"4","num":"V6.12500","seq":12500,"edges":[[4,5],[3,6],[5,6],[0,7],[1,8],[7,8],[2,9],[4,9],[8,9],[2,10],[3,10],[7,10],[1,11],[3,11],[4,11],[0,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{auv} L^{cuw} L^{epw} L^{fhv} L^{dmq} L^{bst}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-7, 4-11, 4-12, 5-6, 5-10, 5-12, 6-7, 6-13, 7-13, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13816},"legs":[[],[],[]]}},{"id":13817,"L":6,"kind":"4","num":"V6.12501","seq":12501,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[0,9],[3,9],[2,10],[3,10],[9,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{bgw} L^{ehw} L^{fqs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-10, 2-9, 2-13, 3-11, 3-12, 4-10, 4-11, 4-13, 5-7, 5-9, 5-12, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13819},"legs":[[],[],[]]}},{"id":13820,"L":6,"kind":"4","num":"V6.12504","seq":12504,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[2,9],[4,9],[0,10],[5,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1558*n**14 - 2251*n**13 + 1425*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{epw} L^{bsw} L^{fht} L^{dmq}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-13, 3-10, 3-12, 4-9, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-11, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13834},"legs":[[],[],[]]}},{"id":13835,"L":6,"kind":"4","num":"V6.12519","seq":12519,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[5,9],[2,10],[3,10],[8,10],[1,11],[7,11],[9,11],[0,12],[6,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{mqw} L^{fhu} L^{dtw} L^{csv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-10, 7-8, 7-13, 8-12, 9-11, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13835},"legs":[[],[],[]]}},{"id":13836,"L":6,"kind":"4","num":"V6.12520","seq":12520,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[7,8],[4,9],[6,9],[8,9],[2,10],[3,10],[1,11],[10,11],[0,12],[5,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{etu} L^{msu} L^{fhv} L^{dvw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-13, 7-8, 7-10, 8-9, 9-10, 11-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13836},"legs":[[],[],[]]}},{"id":13837,"L":6,"kind":"4","num":"V6.12521","seq":12521,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[4,8],[7,8],[3,9],[8,9],[3,10],[5,10],[7,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{enr} L^{stu} L^{msv} L^{gvw} L^{hpt} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-7, 6-11, 6-13, 7-13, 8-9, 8-11, 8-12, 9-10, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13838},"legs":[[],[],[]]}},{"id":13839,"L":6,"kind":"4","num":"V6.12523","seq":12523,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[7,8],[3,9],[4,9],[8,9],[3,10],[5,10],[7,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{enr} L^{stu} L^{svw} L^{gmv} L^{hpt} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-10, 6-7, 6-11, 6-13, 7-13, 8-9, 8-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13839},"legs":[[],[],[]]}},{"id":13840,"L":6,"kind":"4","num":"V6.12524","seq":12524,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[4,8],[7,8],[3,9],[7,9],[3,10],[5,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{enr} L^{stu} L^{msv} L^{gtw} L^{hpv} L^{fuw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-7, 6-11, 6-13, 7-13, 8-9, 8-10, 8-12, 9-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13853},"legs":[[],[],[]]}},{"id":13854,"L":6,"kind":"4","num":"V6.12538","seq":12538,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[7,8],[3,9],[5,9],[2,10],[3,10],[4,10],[1,11],[6,11],[9,11],[0,12],[6,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{equ} L^{muv} L^{grw} L^{fhn} L^{dsw} L^{ctv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-12, 7-13, 8-9, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13854},"legs":[[],[],[]]}},{"id":13855,"L":6,"kind":"4","num":"V6.12539","seq":12539,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[2,8],[7,8],[3,9],[5,9],[2,10],[3,10],[4,10],[1,11],[6,11],[9,11],[0,12],[5,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1036*n**14 - 1220*n**13 + 600*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{euv} L^{gqw} L^{fhn} L^{dtw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-11, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-12, 8-9, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13855},"legs":[[],[],[]]}},{"id":13856,"L":6,"kind":"4","num":"V6.12540","seq":12540,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[7,8],[2,9],[4,9],[7,9],[3,10],[4,10],[5,10],[1,11],[5,11],[6,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{guw} L^{emv} L^{hnq} L^{drt} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-11, 6-12, 7-8, 7-12, 8-9, 8-10, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13856},"legs":[[],[],[]]}},{"id":13857,"L":6,"kind":"4","num":"V6.12541","seq":12541,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[7,8],[3,9],[6,9],[8,9],[2,10],[3,10],[4,10],[1,11],[5,11],[0,12],[6,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{equ} L^{muv} L^{gsv} L^{fhn} L^{drw} L^{ctw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-12, 7-10, 7-13, 8-9, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13857},"legs":[[],[],[]]}},{"id":13858,"L":6,"kind":"4","num":"V6.12542","seq":12542,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[3,8],[2,9],[4,9],[6,9],[1,10],[5,10],[7,10],[0,11],[4,11],[7,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{emw} L^{fnt} L^{cru} L^{apv} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-10, 5-12, 6-7, 6-11, 7-8, 7-10, 8-11, 8-12, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13858},"legs":[[],[],[]]}},{"id":13859,"L":6,"kind":"4","num":"V6.12543","seq":12543,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[1,8],[4,8],[2,9],[4,9],[2,10],[7,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{cnv} L^{epw} L^{fuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-8, 7-8, 7-12, 8-11, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13859},"legs":[[],[],[]]}},{"id":13860,"L":6,"kind":"4","num":"V6.12544","seq":12544,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[7,8],[2,9],[4,9],[5,9],[1,10],[7,10],[2,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahu} L^{epr} L^{cvw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13860},"legs":[[],[],[]]}},{"id":13861,"L":6,"kind":"4","num":"V6.12545","seq":12545,"edges":[[4,5],[3,6],[5,6],[0,7],[4,7],[0,8],[3,8],[2,9],[4,9],[7,9],[1,10],[3,10],[8,10],[2,11],[6,11],[1,12],[5,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{apu} L^{bhv} L^{equ} L^{cmv} L^{ftw} L^{dsw}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-11, 5-6, 5-8, 5-10, 6-7, 6-13, 7-12, 8-10, 9-11, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13863},"legs":[[],[],[]]}},{"id":13864,"L":6,"kind":"4","num":"V6.12548","seq":12548,"edges":[[1,2],[3,4],[3,5],[4,5],[3,6],[6,7],[6,8],[0,9],[7,9],[0,10],[8,10],[9,10],[2,11],[4,11],[5,11],[1,12],[7,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gmp} L^{hqr} L^{qst} L^{ruv} L^{asw} L^{buw} L^{enp} L^{dtv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-6, 5-12, 6-12, 7-8, 7-9, 8-10, 8-13, 9-11, 9-13, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13866},"legs":[[],[],[]]}},{"id":13867,"L":6,"kind":"4","num":"V6.12551","seq":12551,"edges":[[4,6],[5,6],[4,7],[5,7],[1,8],[3,8],[7,8],[0,9],[3,9],[6,9],[2,10],[4,10],[2,11],[5,11],[10,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{psv} L^{cgv} L^{ahu} L^{eqw} L^{ftw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-9, 2-13, 3-11, 3-12, 4-9, 4-10, 4-13, 5-7, 5-8, 5-11, 6-7, 6-8, 6-12, 7-10, 8-9, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13868},"legs":[[],[],[]]}},{"id":13869,"L":6,"kind":"4","num":"V6.12553","seq":12553,"edges":[[0,1],[0,1],[5,6],[6,7],[4,8],[5,8],[3,9],[4,9],[7,9],[2,10],[3,10],[8,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{mqw} L^{gnu} L^{ehw} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-9, 5-10, 6-7, 6-9, 6-13, 7-8, 7-12, 8-10, 8-12, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13869},"legs":[[],[],[]]}},{"id":13870,"L":6,"kind":"4","num":"V6.12554","seq":12554,"edges":[[1,2],[3,5],[4,5],[3,6],[4,6],[5,7],[6,8],[7,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[4,11],[1,12],[9,12],[10,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fmq} L^{gnr} L^{qst} L^{rsu} L^{auv} L^{btw} L^{ehp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-12, 5-6, 5-7, 5-12, 6-8, 7-9, 8-9, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13870},"legs":[[],[],[]]}},{"id":13871,"L":6,"kind":"4","num":"V6.12555","seq":12555,"edges":[[1,2],[3,4],[3,5],[5,7],[6,7],[5,8],[6,8],[4,9],[6,9],[7,9],[0,10],[8,10],[2,11],[4,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{pru} L^{qsv} L^{mtu} L^{avw} L^{enw} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-8, 7-9, 7-10, 8-10, 9-11, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13872},"legs":[[],[],[]]}},{"id":13873,"L":6,"kind":"4","num":"V6.12557","seq":12557,"edges":[[1,2],[4,5],[4,6],[3,7],[5,7],[6,7],[5,8],[6,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{nst} L^{fqs} L^{rtu} L^{avw} L^{buv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-6, 5-7, 5-12, 6-8, 6-9, 7-8, 7-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13873},"legs":[[],[],[]]}},{"id":13874,"L":6,"kind":"4","num":"V6.12558","seq":12558,"edges":[[1,2],[3,4],[3,5],[4,8],[6,8],[7,8],[5,9],[6,9],[7,9],[2,10],[6,10],[7,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{uvw} L^{mru} L^{psv} L^{etw} L^{anq} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-6, 4-13, 5-9, 5-12, 6-10, 6-12, 7-9, 7-10, 7-11, 8-9, 8-10, 8-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13874},"legs":[[],[],[]]}},{"id":13875,"L":6,"kind":"4","num":"V6.12559","seq":12559,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[2,9],[3,9],[5,9],[2,10],[4,10],[8,10],[1,11],[5,11],[6,11],[0,12],[7,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gvw} L^{ehq} L^{fnv} L^{drt} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-10, 5-8, 5-11, 6-7, 6-10, 6-12, 7-8, 7-12, 8-13, 9-11, 9-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13875},"legs":[[],[],[]]}},{"id":13876,"L":6,"kind":"4","num":"V6.12560","seq":12560,"edges":[[0,1],[0,1],[5,6],[2,7],[6,7],[4,8],[6,8],[3,9],[7,9],[3,10],[4,10],[5,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{esu} L^{mtv} L^{guw} L^{hnq} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13876},"legs":[[],[],[]]}},{"id":13877,"L":6,"kind":"4","num":"V6.12561","seq":12561,"edges":[[0,1],[0,1],[1,4],[3,6],[4,6],[7,8],[5,9],[7,9],[8,9],[2,10],[5,10],[8,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{gmr} L^{stu} L^{svw} L^{ntv} L^{epw} L^{fhu} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-7, 6-10, 6-11, 6-13, 7-13, 8-9, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13877},"legs":[[],[],[]]}},{"id":13878,"L":6,"kind":"4","num":"V6.12562","seq":12562,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[5,8],[6,8],[2,9],[8,9],[2,10],[6,10],[7,10],[1,11],[4,11],[7,11],[0,12],[3,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{ptu} L^{qrv} L^{evw} L^{fst} L^{dmu} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-12, 6-7, 6-8, 6-9, 7-9, 7-11, 8-11, 8-12, 9-10, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13878},"legs":[[],[],[]]}},{"id":13879,"L":6,"kind":"4","num":"V6.12563","seq":12563,"edges":[[0,1],[0,1],[1,4],[5,7],[5,8],[6,8],[7,8],[3,9],[6,9],[2,10],[4,10],[9,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{rst} L^{nuv} L^{pru} L^{gsw} L^{emw} L^{fhv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-11, 6-8, 6-9, 6-13, 7-9, 7-10, 7-13, 8-9, 8-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13879},"legs":[[],[],[]]}},{"id":13880,"L":6,"kind":"4","num":"V6.12564","seq":12564,"edges":[[0,1],[0,1],[3,4],[6,7],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[4,10],[7,10],[1,11],[2,11],[5,11],[0,12],[3,12],[10,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{ept} L^{mvw} L^{dfq} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-9, 6-10, 6-12, 7-8, 7-9, 7-10, 8-9, 8-11, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13880},"legs":[[],[],[]]}},{"id":13881,"L":6,"kind":"4","num":"V6.12565","seq":12565,"edges":[[0,1],[0,1],[3,4],[6,7],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[4,10],[5,10],[7,10],[1,11],[2,11],[0,12],[3,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{ept} L^{mqv} L^{dfw} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-12, 4-5, 4-13, 5-11, 6-9, 6-10, 6-11, 7-8, 7-9, 7-10, 8-9, 8-11, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13891},"legs":[[],[],[]]}},{"id":13892,"L":6,"kind":"4","num":"V6.12576","seq":12576,"edges":[[4,5],[3,6],[0,7],[4,7],[0,8],[3,8],[7,8],[2,9],[4,9],[1,10],[3,10],[9,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{apv} L^{bhv} L^{eqw} L^{cmw} L^{frt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-11, 5-6, 5-8, 5-10, 6-12, 6-13, 7-12, 7-13, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13892},"legs":[[],[],[]]}},{"id":13893,"L":6,"kind":"4","num":"V6.12577","seq":12577,"edges":[[4,5],[3,6],[0,7],[2,8],[6,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[4,10],[2,11],[5,11],[6,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2246*n**13 + 1419*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{avw} L^{etv} L^{cpw} L^{bhq} L^{fru} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-10, 2-13, 3-9, 3-12, 4-7, 4-11, 4-13, 5-6, 5-10, 5-11, 6-12, 6-13, 7-9, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13893},"legs":[[],[],[]]}},{"id":13894,"L":6,"kind":"4","num":"V6.12578","seq":12578,"edges":[[1,2],[3,4],[3,5],[4,6],[5,6],[4,7],[3,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[8,11],[1,12],[7,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{mpr} L^{nst} L^{huv} L^{aru} L^{bqs} L^{evw} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-9, 5-7, 5-8, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13894},"legs":[[],[],[]]}},{"id":13895,"L":6,"kind":"4","num":"V6.12579","seq":12579,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[7,8],[2,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{muw} L^{eqw} L^{hns} L^{drt} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-11, 7-12, 8-9, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13895},"legs":[[],[],[]]}},{"id":13896,"L":6,"kind":"4","num":"V6.12580","seq":12580,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[6,8],[3,9],[6,9],[7,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{npt} L^{guv} L^{ehw} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-9, 6-12, 6-13, 7-8, 7-9, 7-10, 8-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13896},"legs":[[],[],[]]}},{"id":13897,"L":6,"kind":"4","num":"V6.12581","seq":12581,"edges":[[0,1],[0,1],[3,7],[6,7],[4,8],[5,8],[2,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{gsv} L^{mpw} L^{eqw} L^{hnt} L^{duv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-9, 6-10, 6-13, 7-8, 7-11, 7-12, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13897},"legs":[[],[],[]]}},{"id":13898,"L":6,"kind":"4","num":"V6.12582","seq":12582,"edges":[[0,1],[0,1],[4,6],[5,6],[3,7],[4,8],[5,8],[2,9],[5,9],[8,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[6,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mps} L^{gtu} L^{nqv} L^{erv} L^{fhw} L^{dtw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-7, 5-9, 6-7, 6-9, 6-10, 7-13, 8-12, 8-13, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13898},"legs":[[],[],[]]}},{"id":13899,"L":6,"kind":"4","num":"V6.12583","seq":12583,"edges":[[0,1],[0,1],[1,4],[6,7],[5,8],[6,8],[3,9],[5,9],[8,9],[2,10],[4,10],[7,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{rst} L^{ruv} L^{nsw} L^{gpw} L^{emu} L^{fhv} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-11, 6-9, 6-10, 6-13, 7-8, 7-9, 7-13, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13899},"legs":[[],[],[]]}},{"id":13900,"L":6,"kind":"4","num":"V6.12584","seq":12584,"edges":[[0,1],[0,1],[3,6],[5,6],[2,7],[4,8],[5,8],[7,8],[4,9],[5,9],[2,10],[3,10],[1,11],[9,11],[10,11],[0,12],[6,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{gps} L^{etu} L^{mqt} L^{nrv} L^{fhw} L^{dvw} L^{csu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-11, 4-7, 4-11, 5-9, 5-10, 6-7, 6-9, 6-10, 7-13, 8-9, 8-13, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13900},"legs":[[],[],[]]}},{"id":13901,"L":6,"kind":"4","num":"V6.12585","seq":12585,"edges":[[1,2],[3,5],[3,6],[4,7],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{gst} L^{mqu} L^{hnv} L^{avw} L^{bsu} L^{epr} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-9, 5-8, 5-9, 5-12, 6-8, 6-12, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13902},"legs":[[],[],[]]}},{"id":13903,"L":6,"kind":"4","num":"V6.12587","seq":12587,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,8],[7,8],[5,9],[7,9],[2,10],[6,10],[9,10],[3,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdg} L^{mnp} L^{eqr} L^{stu} L^{msv} L^{ntw} L^{fqw} L^{huv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-5, 4-12, 6-9, 6-10, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13907},"legs":[[],[],[]]}},{"id":13908,"L":6,"kind":"4","num":"V6.12592","seq":12592,"edges":[[0,1],[0,1],[1,4],[5,6],[5,7],[3,8],[2,9],[7,9],[8,9],[3,10],[6,10],[8,10],[4,11],[6,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{nrs} L^{ptu} L^{gvw} L^{etv} L^{hrw} L^{msu} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-10, 3-13, 4-9, 4-11, 5-12, 6-7, 6-8, 6-13, 7-11, 7-12, 8-10, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13908},"legs":[[],[],[]]}},{"id":13909,"L":6,"kind":"4","num":"V6.12593","seq":12593,"edges":[[0,1],[0,1],[1,4],[3,5],[3,6],[5,6],[6,7],[4,8],[7,8],[7,9],[2,10],[9,10],[8,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{gnp} L^{hnq} L^{qrs} L^{mrt} L^{suv} L^{euw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-13, 4-6, 4-7, 5-9, 6-7, 6-13, 7-8, 8-9, 8-10, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13910},"legs":[[],[],[]]}},{"id":13911,"L":6,"kind":"4","num":"V6.12595","seq":12595,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[2,9],[7,9],[3,10],[4,10],[5,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gtv} L^{euw} L^{hnq} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13911},"legs":[[],[],[]]}},{"id":13912,"L":6,"kind":"4","num":"V6.12596","seq":12596,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[2,9],[8,9],[3,10],[4,10],[5,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1142*n**14 - 1424*n**13 + 744*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{evw} L^{hnq} L^{dtw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-11, 6-13, 7-8, 7-12, 8-9, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13912},"legs":[[],[],[]]}},{"id":13913,"L":6,"kind":"4","num":"V6.12597","seq":12597,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[2,8],[6,8],[3,9],[7,9],[3,10],[4,10],[5,10],[1,11],[8,11],[9,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{etv} L^{guw} L^{hnq} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-11, 6-7, 6-11, 6-13, 7-8, 7-9, 8-10, 9-12, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13913},"legs":[[],[],[]]}},{"id":13914,"L":6,"kind":"4","num":"V6.12598","seq":12598,"edges":[[0,1],[0,1],[4,6],[4,7],[6,7],[3,8],[5,8],[2,9],[5,9],[7,9],[2,10],[3,10],[5,10],[1,11],[6,11],[0,12],[8,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{mst} L^{nsu} L^{gpv} L^{equ} L^{fhr} L^{dtw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-9, 6-10, 6-11, 7-8, 7-12, 8-10, 9-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13914},"legs":[[],[],[]]}},{"id":13915,"L":6,"kind":"4","num":"V6.12599","seq":12599,"edges":[[0,1],[0,1],[3,4],[6,7],[5,8],[6,8],[7,8],[2,9],[5,9],[6,9],[2,10],[4,10],[5,10],[1,11],[7,11],[0,12],[3,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{rst} L^{ruv} L^{nsu} L^{ept} L^{fmq} L^{dvw} L^{chw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-11, 6-9, 6-10, 6-11, 7-8, 7-9, 7-10, 8-9, 8-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13915},"legs":[[],[],[]]}},{"id":13916,"L":6,"kind":"4","num":"V6.12600","seq":12600,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[6,9],[7,9],[2,10],[3,10],[5,10],[1,11],[7,11],[0,12],[8,12],[11,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mst} L^{fhq} L^{duw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-9, 6-11, 7-8, 7-10, 8-10, 8-12, 9-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13916},"legs":[[],[],[]]}},{"id":13917,"L":6,"kind":"4","num":"V6.12601","seq":12601,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[7,8],[4,9],[5,9],[6,9],[3,10],[5,10],[6,10],[0,11],[6,11],[8,11],[1,12],[5,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kgm} L^{npq} L^{rst} L^{euv} L^{fuw} L^{mnr} L^{hps} L^{ctw} L^{dqv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-8, 3-9, 4-5, 4-11, 5-10, 6-10, 6-11, 6-13, 7-10, 7-11, 7-12, 8-9, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13917},"legs":[[],[],[]]}},{"id":13918,"L":6,"kind":"4","num":"V6.12602","seq":12602,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[2,8],[4,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[6,11],[0,12],[8,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{euv} L^{mtu} L^{fhq} L^{dsw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-11, 5-10, 6-7, 6-8, 6-11, 7-8, 7-12, 8-10, 9-10, 9-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13918},"legs":[[],[],[]]}},{"id":13919,"L":6,"kind":"4","num":"V6.12603","seq":12603,"edges":[[3,4],[3,5],[4,6],[5,6],[1,7],[2,8],[7,8],[2,9],[8,9],[0,10],[6,10],[9,10],[1,11],[5,11],[7,11],[0,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{ctu} L^{etv} L^{fvw} L^{asw} L^{dru} L^{bmp}","graph":"13 vertices; edges 1-11, 1-13, 2-8, 2-12, 3-9, 3-10, 4-5, 4-6, 4-13, 5-7, 5-13, 6-7, 6-12, 7-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13922},"legs":[[],[],[]]}},{"id":13923,"L":6,"kind":"4","num":"V6.12607","seq":12607,"edges":[[4,5],[3,6],[4,6],[5,6],[3,7],[5,7],[1,8],[7,8],[2,9],[2,10],[4,10],[9,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{hst} L^{ctu} L^{evw} L^{fqv} L^{amw} L^{bdu}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-7, 5-11, 6-7, 6-8, 8-9, 9-13, 10-11, 10-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13925},"legs":[[],[],[]]}},{"id":13926,"L":6,"kind":"4","num":"V6.12610","seq":12610,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[7,8],[4,9],[6,9],[3,10],[6,10],[1,11],[7,11],[10,11],[0,12],[5,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{fpt} L^{mrv} L^{hsw} L^{duw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-10, 7-11, 8-9, 8-12, 10-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13926},"legs":[[],[],[]]}},{"id":13927,"L":6,"kind":"4","num":"V6.12611","seq":12611,"edges":[[0,1],[0,1],[1,4],[3,5],[2,6],[4,7],[5,8],[7,8],[7,9],[8,9],[3,10],[9,10],[2,11],[6,11],[10,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{gnp} L^{eqr} L^{mst} L^{nsu} L^{tuv} L^{hvw} L^{fqw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-6, 4-11, 5-8, 6-9, 6-13, 7-12, 7-13, 8-9, 8-10, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13927},"legs":[[],[],[]]}},{"id":13928,"L":6,"kind":"4","num":"V6.12612","seq":12612,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,7],[4,8],[3,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{enr} L^{pst} L^{muv} L^{guw} L^{hsv} L^{ftw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-7, 6-8, 6-13, 7-13, 8-11, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13929},"legs":[[],[],[]]}},{"id":13930,"L":6,"kind":"4","num":"V6.12614","seq":12614,"edges":[[3,4],[3,5],[5,7],[6,7],[1,8],[4,8],[2,9],[4,9],[5,9],[2,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{qsv} L^{cnw} L^{epr} L^{ftw} L^{auv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-9, 5-10, 6-8, 6-10, 7-8, 7-11, 7-12, 8-12, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13930},"legs":[[],[],[]]}},{"id":13931,"L":6,"kind":"4","num":"V6.12615","seq":12615,"edges":[[3,4],[3,6],[5,7],[6,7],[4,8],[5,8],[6,8],[0,9],[3,9],[2,10],[7,10],[9,10],[1,11],[4,11],[5,11],[0,12],[1,12],[2,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1370*n**14 - 1766*n**13 + 960*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{htu} L^{qtv} L^{nru} L^{amw} L^{evw} L^{cps} L^{bdf}","graph":"13 vertices; edges 1-10, 1-13, 2-12, 2-13, 3-11, 3-13, 4-5, 4-7, 4-10, 5-9, 5-12, 6-8, 6-9, 6-12, 7-8, 7-9, 8-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13931},"legs":[[],[],[]]}},{"id":13932,"L":6,"kind":"4","num":"V6.12616","seq":12616,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[1,9],[4,9],[6,9],[2,10],[5,10],[7,10],[0,11],[7,11],[8,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2132*n**13 + 1284*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehw} L^{cpt} L^{fru} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-10, 8-11, 8-12, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13932},"legs":[[],[],[]]}},{"id":13933,"L":6,"kind":"4","num":"V6.12617","seq":12617,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[7,10],[1,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{enw} L^{fhv} L^{dqw} L^{crt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-12, 6-13, 7-9, 7-13, 8-9, 8-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13933},"legs":[[],[],[]]}},{"id":13934,"L":6,"kind":"4","num":"V6.12618","seq":12618,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[2,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[6,11],[8,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{gqu} L^{mvw} L^{erv} L^{hns} L^{dtw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-8, 6-10, 7-11, 7-12, 8-13, 9-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13934},"legs":[[],[],[]]}},{"id":13935,"L":6,"kind":"4","num":"V6.12619","seq":12619,"edges":[[0,1],[0,1],[3,4],[2,7],[2,8],[5,8],[7,8],[4,9],[6,9],[3,10],[5,10],[6,10],[1,11],[6,11],[7,11],[0,12],[5,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{rst} L^{euv} L^{fnu} L^{mrw} L^{hps} L^{dtv} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-10, 7-11, 7-12, 8-9, 8-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13935},"legs":[[],[],[]]}},{"id":13936,"L":6,"kind":"4","num":"V6.12620","seq":12620,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[5,8],[2,9],[2,10],[3,10],[8,10],[0,11],[7,11],[9,11],[1,12],[6,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{mqu} L^{evw} L^{fhu} L^{ctv} L^{dsw}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-8, 6-9, 7-8, 7-13, 8-12, 9-11, 10-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13936},"legs":[[],[],[]]}},{"id":13937,"L":6,"kind":"4","num":"V6.12621","seq":12621,"edges":[[1,2],[3,4],[4,6],[4,7],[5,7],[3,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[6,11],[8,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 594*n**15 + 1489*n**14 - 2076*n**13 + 1251*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{npu} L^{gvw} L^{auv} L^{bqs} L^{etw} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-11, 6-13, 7-11, 7-12, 8-10, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13937},"legs":[[],[],[]]}},{"id":13938,"L":6,"kind":"4","num":"V6.12622","seq":12622,"edges":[[1,2],[3,5],[4,5],[3,6],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[7,11],[1,12],[6,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{qtu} L^{hnv} L^{avw} L^{brt} L^{epu} L^{dsw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-9, 5-6, 5-9, 5-12, 6-8, 7-11, 7-13, 8-11, 8-12, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13938},"legs":[[],[],[]]}},{"id":13939,"L":6,"kind":"4","num":"V6.12623","seq":12623,"edges":[[1,2],[3,4],[3,5],[4,7],[5,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{mpu} L^{nrv} L^{avw} L^{bsu} L^{eqt} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-8, 5-9, 6-8, 6-12, 7-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13941},"legs":[[],[],[]]}},{"id":13942,"L":6,"kind":"4","num":"V6.12626","seq":12626,"edges":[[0,1],[0,1],[1,4],[3,5],[4,5],[2,6],[7,8],[7,9],[8,9],[2,10],[6,10],[9,10],[3,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{gmn} L^{epq} L^{rst} L^{ruv} L^{suw} L^{fpw} L^{htv} L^{cnq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-6, 4-12, 5-6, 6-13, 7-11, 7-13, 8-9, 8-10, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13946},"legs":[[],[],[]]}},{"id":13947,"L":6,"kind":"4","num":"V6.12631","seq":12631,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[4,8],[5,8],[7,8],[3,9],[2,10],[5,10],[9,10],[1,11],[6,11],[9,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{nqu} L^{gvw} L^{erv} L^{dtw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-7, 6-9, 6-11, 7-8, 7-12, 8-9, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13949},"legs":[[],[],[]]}},{"id":13950,"L":6,"kind":"4","num":"V6.12634","seq":12634,"edges":[[5,6],[1,7],[3,7],[0,8],[5,8],[7,8],[0,9],[3,9],[4,9],[2,10],[4,10],[6,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1964*n**13 + 1140*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{ruv} L^{cgw} L^{asw} L^{bhn} L^{epu} L^{fqv} L^{dmt}","graph":"13 vertices; edges 1-9, 1-10, 2-8, 2-13, 3-11, 3-12, 4-8, 4-10, 4-13, 5-10, 5-11, 5-12, 6-7, 6-9, 6-13, 7-11, 7-12, 8-9; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13960},"legs":[[],[],[]]}},{"id":13961,"L":6,"kind":"4","num":"V6.12645","seq":12645,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[7,8],[4,9],[7,9],[3,10],[5,10],[6,10],[1,11],[6,11],[9,11],[0,12],[5,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{ftv} L^{muw} L^{hpr} L^{dsw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-11, 7-12, 8-9, 8-10, 9-13, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13968},"legs":[[],[],[]]}},{"id":13969,"L":6,"kind":"4","num":"V6.12653","seq":12653,"edges":[[3,5],[4,6],[5,6],[1,7],[1,8],[6,8],[7,8],[2,9],[3,9],[2,10],[4,10],[7,10],[0,11],[4,11],[9,11],[0,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{cuv} L^{dtu} L^{ehw} L^{fpv} L^{aqw} L^{bms}","graph":"13 vertices; edges 1-12, 1-13, 2-8, 2-9, 3-10, 3-11, 4-6, 4-10, 4-13, 5-7, 5-11, 5-12, 6-7, 6-13, 7-9, 8-9, 8-11, 10-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13987},"legs":[[],[],[]]}},{"id":13988,"L":6,"kind":"4","num":"V6.12672","seq":12672,"edges":[[3,4],[3,5],[4,7],[5,7],[0,8],[4,8],[5,8],[1,9],[6,9],[2,10],[6,10],[9,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{stu} L^{nqv} L^{apr} L^{csw} L^{etw} L^{fuv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-13, 3-11, 3-12, 4-5, 4-6, 4-13, 5-8, 5-9, 6-8, 6-9, 7-10, 7-11, 7-12, 8-12, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":13994},"legs":[[],[],[]]}},{"id":13995,"L":6,"kind":"4","num":"V6.12679","seq":12679,"edges":[[0,1],[0,1],[1,4],[5,6],[6,7],[2,8],[4,8],[7,8],[3,9],[3,10],[7,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{nrs} L^{rtu} L^{emt} L^{gvw} L^{huv} L^{fpw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-12, 4-10, 4-11, 5-9, 6-7, 6-12, 6-13, 7-8, 7-13, 8-9, 8-11, 10-11, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14006},"legs":[[],[],[]]}},{"id":14007,"L":6,"kind":"4","num":"V6.12691","seq":12691,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[2,8],[5,8],[4,9],[7,9],[2,10],[8,10],[9,10],[1,11],[6,11],[7,11],[0,12],[3,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{rtu} L^{epv} L^{mtw} L^{fvw} L^{dsu} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-5, 4-13, 5-10, 6-7, 6-9, 6-13, 7-8, 7-12, 8-10, 8-12, 9-11, 10-11; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14025},"legs":[[],[],[]]}},{"id":14026,"L":6,"kind":"4","num":"V6.12710","seq":12710,"edges":[[0,1],[0,1],[1,4],[2,4],[2,6],[5,8],[5,9],[7,9],[8,9],[3,10],[6,10],[7,10],[3,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{fqr} L^{stu} L^{mvw} L^{nsv} L^{gqt} L^{huw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-7, 4-11, 4-12, 6-9, 6-10, 6-13, 7-11, 7-13, 8-10, 8-11, 8-12, 9-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14043},"legs":[[],[],[]]}},{"id":14044,"L":6,"kind":"4","num":"V6.12728","seq":12728,"edges":[[0,1],[0,1],[1,4],[3,6],[5,8],[7,8],[4,9],[5,9],[8,9],[2,10],[6,10],[7,10],[2,11],[3,11],[7,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{npq} L^{grs} L^{tuv} L^{ntw} L^{mpw} L^{eru} L^{fhv} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-7, 4-12, 5-10, 6-9, 6-10, 6-13, 7-11, 7-13, 8-9, 8-11, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14044},"legs":[[],[],[]]}},{"id":14045,"L":6,"kind":"4","num":"V6.12729","seq":12729,"edges":[[4,5],[3,6],[4,6],[5,6],[2,7],[0,8],[7,8],[2,9],[8,9],[1,10],[5,10],[9,10],[1,11],[3,11],[7,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 578*n**15 + 1395*n**14 - 1836*n**13 + 1026*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gpr} L^{etu} L^{atv} L^{fvw} L^{csw} L^{dhu} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-12, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-7, 5-13, 6-7, 6-11, 8-9, 8-12, 9-10, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14046},"legs":[[],[],[]]}},{"id":14047,"L":6,"kind":"4","num":"V6.12731","seq":12731,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[0,9],[3,9],[2,10],[4,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1548*n**14 - 2218*n**13 + 1389*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{bgw} L^{eqw} L^{fhs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-10, 2-9, 2-13, 3-11, 3-12, 4-10, 4-12, 4-13, 5-7, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14047},"legs":[[],[],[]]}},{"id":14048,"L":6,"kind":"4","num":"V6.12732","seq":12732,"edges":[[4,6],[5,6],[1,7],[2,8],[4,8],[7,8],[0,9],[3,9],[7,9],[0,10],[4,10],[6,10],[2,11],[3,11],[5,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{cvw} L^{epv} L^{agw} L^{bqu} L^{fhs} L^{dmt}","graph":"13 vertices; edges 1-10, 1-11, 2-8, 2-13, 3-9, 3-12, 4-10, 4-12, 4-13, 5-7, 5-9, 5-11, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14063},"legs":[[],[],[]]}},{"id":14064,"L":6,"kind":"4","num":"V6.12748","seq":12748,"edges":[[1,2],[4,5],[5,6],[3,7],[5,7],[6,7],[4,8],[6,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{frs} L^{ntu} L^{avw} L^{buv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-6, 5-9, 5-12, 6-7, 6-8, 7-8, 7-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14065},"legs":[[],[],[]]}},{"id":14066,"L":6,"kind":"4","num":"V6.12750","seq":12750,"edges":[[3,4],[3,5],[5,6],[6,7],[2,8],[4,8],[5,8],[2,9],[4,9],[1,10],[7,10],[9,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{suv} L^{enr} L^{fpw} L^{cuw} L^{atv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-9, 5-10, 6-7, 6-9, 7-8, 7-12, 8-11, 8-12, 10-11; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14067},"legs":[[],[],[]]}},{"id":14068,"L":6,"kind":"4","num":"V6.12752","seq":12752,"edges":[[0,2],[1,2],[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[6,8],[3,9],[8,10],[9,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{jab} L^{icd} L^{kac} L^{efg} L^{ehm} L^{fnp} L^{hnq} L^{mpr} L^{qst} L^{guv} L^{suw} L^{dvw} L^{brt}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-10, 5-7, 5-8, 6-7, 6-8, 7-9, 8-13, 9-11, 9-13, 10-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14068},"legs":[[],[],[]]}},{"id":14069,"L":6,"kind":"4","num":"V6.12753","seq":12753,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,6],[7,8],[4,9],[8,9],[4,10],[6,10],[9,10],[1,11],[7,11],[8,11],[0,12],[5,12],[7,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{khm} L^{inp} L^{jnq} L^{rst} L^{ruv} L^{huw} L^{mqw} L^{fsv} L^{cpt}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-11, 6-7, 6-13, 7-11, 8-9, 8-12, 8-13, 9-10, 9-12, 10-11; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14101},"legs":[[],[],[]]}},{"id":14102,"L":6,"kind":"4","num":"V6.12786","seq":12786,"edges":[[0,1],[0,1],[1,4],[2,6],[5,6],[5,7],[3,9],[4,9],[8,9],[3,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{npq} L^{enr} L^{pst} L^{uvw} L^{gmu} L^{hsv} L^{ftw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-10, 6-7, 6-8, 6-13, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14102},"legs":[[],[],[]]}},{"id":14103,"L":6,"kind":"4","num":"V6.12787","seq":12787,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[2,9],[5,9],[6,9],[2,10],[3,10],[8,10],[1,11],[7,11],[0,12],[8,12],[11,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jgm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{eqs} L^{fhu} L^{dtw} L^{cvw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-8, 6-10, 7-8, 7-10, 8-12, 9-11, 9-13, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14103},"legs":[[],[],[]]}},{"id":14104,"L":6,"kind":"4","num":"V6.12788","seq":12788,"edges":[[0,1],[0,1],[1,4],[2,4],[5,6],[5,8],[6,8],[3,9],[7,9],[3,10],[7,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jde} L^{mnp} L^{mqr} L^{stu} L^{nqv} L^{gsw} L^{htv} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-7, 6-9, 6-13, 7-9, 7-13, 8-10, 8-11, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14104},"legs":[[],[],[]]}},{"id":14105,"L":6,"kind":"4","num":"V6.12789","seq":12789,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[5,8],[6,8],[4,9],[3,10],[7,10],[9,10],[1,11],[7,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{etu} L^{fpr} L^{mvw} L^{htv} L^{duw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-9, 6-13, 7-9, 7-13, 8-11, 8-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14105},"legs":[[],[],[]]}},{"id":14106,"L":6,"kind":"4","num":"V6.12790","seq":12790,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[2,10],[3,10],[8,10],[1,11],[5,11],[6,11],[0,12],[7,12],[9,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{enw} L^{fhv} L^{drt} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-8, 7-12, 8-13, 9-11, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14106},"legs":[[],[],[]]}},{"id":14107,"L":6,"kind":"4","num":"V6.12791","seq":12791,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[4,8],[5,8],[3,9],[7,9],[2,10],[6,10],[9,10],[1,11],[4,11],[8,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{qsu} L^{mrv} L^{guw} L^{etw} L^{dnv} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-9, 5-12, 6-7, 6-8, 6-9, 7-8, 7-11, 8-10, 9-12, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14119},"legs":[[],[],[]]}},{"id":14120,"L":6,"kind":"4","num":"V6.12804","seq":12804,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,8],[7,8],[4,9],[7,9],[8,9],[4,10],[5,10],[1,11],[6,11],[10,11],[0,12],[6,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{ihm} L^{jnp} L^{kqr} L^{stu} L^{nsv} L^{htv} L^{mpw} L^{fqw} L^{cru}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-10, 5-11, 6-9, 6-11, 7-12, 7-13, 8-9, 8-10, 8-13, 9-10, 11-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14120},"legs":[[],[],[]]}},{"id":14121,"L":6,"kind":"4","num":"V6.12805","seq":12805,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[5,8],[7,8],[4,9],[5,9],[2,10],[6,10],[7,10],[3,11],[7,11],[8,11],[1,12],[4,12],[9,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{kcr} L^{stu} L^{psv} L^{mqw} L^{grt} L^{huv} L^{fnw}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-10, 5-13, 6-9, 6-10, 7-11, 8-9, 8-11, 8-12, 9-12, 10-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14121},"legs":[[],[],[]]}},{"id":14122,"L":6,"kind":"4","num":"V6.12806","seq":12806,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[1,6],[6,7],[4,8],[5,8],[7,9],[5,10],[9,10],[4,11],[9,11],[10,11],[0,12],[7,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{ifq} L^{qrs} L^{hnt} L^{ruv} L^{puw} L^{mvw} L^{cst}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-7, 3-4, 5-9, 5-12, 6-9, 6-11, 7-8, 8-10, 8-13, 9-13, 10-11, 10-12, 11-12; legs 5:1, 6:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14124},"legs":[[],[],[]]}},{"id":14125,"L":6,"kind":"4","num":"V6.12809","seq":12809,"edges":[[1,2],[4,5],[4,6],[5,6],[5,7],[6,7],[3,8],[7,8],[0,9],[0,10],[8,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{nqs} L^{rst} L^{ftu} L^{avw} L^{buv} L^{egp} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-9, 4-12, 4-13, 5-6, 5-7, 5-12, 6-7, 6-8, 7-8, 8-9, 9-11, 10-11, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14126},"legs":[[],[],[]]}},{"id":14127,"L":6,"kind":"4","num":"V6.12811","seq":12811,"edges":[[3,5],[4,6],[5,6],[0,7],[2,8],[7,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[0,11],[4,11],[6,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{euw} L^{fpw} L^{chv} L^{bqt} L^{dms}","graph":"13 vertices; edges 1-8, 1-12, 2-11, 2-13, 3-9, 3-10, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14136},"legs":[[],[],[]]}},{"id":14137,"L":6,"kind":"4","num":"V6.12821","seq":12821,"edges":[[0,1],[0,1],[1,4],[3,5],[4,6],[5,6],[6,7],[2,8],[7,8],[7,9],[3,10],[9,10],[8,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{idm} L^{gnp} L^{mnq} L^{qrs} L^{ert} L^{suv} L^{huw} L^{tvw} L^{cfp}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-6, 4-11, 5-7, 6-7, 6-13, 7-8, 8-9, 8-10, 9-12, 10-11, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14138},"legs":[[],[],[]]}},{"id":14139,"L":6,"kind":"4","num":"V6.12823","seq":12823,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[5,8],[6,8],[2,9],[4,9],[2,10],[3,10],[7,10],[1,11],[9,11],[0,12],[5,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gsu} L^{mqt} L^{env} L^{fhu} L^{dvw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-9, 6-13, 7-8, 7-9, 8-11, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14139},"legs":[[],[],[]]}},{"id":14140,"L":6,"kind":"4","num":"V6.12824","seq":12824,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[6,8],[3,9],[5,9],[7,9],[2,10],[4,10],[8,10],[1,11],[5,11],[6,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{gtw} L^{hpv} L^{enw} L^{dqu} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-10, 6-12, 6-13, 7-8, 7-9, 7-12, 8-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14140},"legs":[[],[],[]]}},{"id":14141,"L":6,"kind":"4","num":"V6.12825","seq":12825,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[1,9],[5,9],[0,10],[3,10],[9,10],[2,11],[3,11],[5,11],[2,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1548*n**14 - 2218*n**13 + 1389*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{dsw} L^{bgw} L^{eht} L^{fmq}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-11, 4-12, 4-13, 5-7, 5-9, 5-13, 6-7, 6-10, 6-12, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14141},"legs":[[],[],[]]}},{"id":14142,"L":6,"kind":"4","num":"V6.12826","seq":12826,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[5,8],[7,8],[1,9],[5,9],[2,10],[4,10],[7,10],[2,11],[3,11],[9,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1558*n**14 - 2251*n**13 + 1425*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{asu} L^{dtw} L^{epv} L^{fhw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14142},"legs":[[],[],[]]}},{"id":14143,"L":6,"kind":"4","num":"V6.12827","seq":12827,"edges":[[3,6],[4,6],[5,6],[1,7],[0,8],[5,8],[7,8],[2,9],[5,9],[2,10],[4,10],[7,10],[1,11],[3,11],[9,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1560*n**14 - 2264*n**13 + 1446*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{asu} L^{etw} L^{fpv} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-12, 3-10, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14143},"legs":[[],[],[]]}},{"id":14144,"L":6,"kind":"4","num":"V6.12828","seq":12828,"edges":[[0,1],[0,1],[5,6],[5,7],[3,8],[6,8],[7,8],[2,9],[4,9],[3,10],[4,10],[5,10],[1,11],[6,11],[7,11],[0,12],[2,12],[9,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{quv} L^{gsu} L^{emw} L^{hnr} L^{dtv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-11, 7-9, 7-12, 8-9, 8-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14144},"legs":[[],[],[]]}},{"id":14145,"L":6,"kind":"4","num":"V6.12829","seq":12829,"edges":[[3,6],[4,6],[5,6],[1,7],[2,8],[5,8],[7,8],[0,9],[5,9],[7,9],[2,10],[4,10],[1,11],[3,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{gnr} L^{cuv} L^{esu} L^{atv} L^{fpw} L^{dhw} L^{bmq}","graph":"13 vertices; edges 1-10, 1-13, 2-8, 2-12, 3-9, 3-11, 4-7, 4-12, 4-13, 5-7, 5-11, 5-13, 6-7, 6-9, 6-10, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14145},"legs":[[],[],[]]}},{"id":14146,"L":6,"kind":"4","num":"V6.12830","seq":12830,"edges":[[1,2],[3,4],[5,6],[4,7],[5,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[6,11],[1,12],[3,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{mqu} L^{nrv} L^{avw} L^{bsu} L^{egt} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-12, 4-13, 5-8, 5-9, 6-7, 6-8, 6-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14146},"legs":[[],[],[]]}},{"id":14147,"L":6,"kind":"4","num":"V6.12831","seq":12831,"edges":[[1,2],[4,5],[5,6],[3,7],[4,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[6,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1369*n**14 - 1761*n**13 + 954*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{fnu} L^{gpv} L^{avw} L^{bsu} L^{ert} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-8, 5-9, 6-7, 6-12, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14147},"legs":[[],[],[]]}},{"id":14148,"L":6,"kind":"4","num":"V6.12832","seq":12832,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[5,8],[7,8],[3,9],[6,9],[3,10],[4,10],[6,10],[1,11],[9,11],[0,12],[2,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{equ} L^{mru} L^{gsv} L^{hnt} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-9, 7-10, 7-11, 8-9, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14148},"legs":[[],[],[]]}},{"id":14149,"L":6,"kind":"4","num":"V6.12833","seq":12833,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[2,9],[5,9],[3,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{eqw} L^{hnt} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-11, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14149},"legs":[[],[],[]]}},{"id":14150,"L":6,"kind":"4","num":"V6.12834","seq":12834,"edges":[[0,1],[0,1],[5,6],[2,7],[5,7],[4,8],[6,8],[3,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{equ} L^{msv} L^{gvw} L^{hnt} L^{drw} L^{cfu}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-8, 6-12, 7-9, 7-11, 8-13, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14150},"legs":[[],[],[]]}},{"id":14151,"L":6,"kind":"4","num":"V6.12835","seq":12835,"edges":[[3,4],[4,6],[5,7],[6,7],[2,8],[3,8],[2,9],[4,9],[7,9],[1,10],[3,10],[5,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{qrs} L^{ntu} L^{qtv} L^{ehw} L^{fpv} L^{cmr} L^{asu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-11, 5-7, 5-10, 6-8, 6-11, 6-12, 7-8, 7-12, 8-10, 9-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14152},"legs":[[],[],[]]}},{"id":14153,"L":6,"kind":"4","num":"V6.12837","seq":12837,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[7,8],[4,9],[5,9],[2,10],[3,10],[5,10],[1,11],[9,11],[0,12],[2,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 391*n**15 + 796*n**14 - 860*n**13 + 384*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{gtu} L^{nqv} L^{ehr} L^{dvw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-11, 5-8, 5-10, 6-7, 6-10, 6-11, 7-8, 7-9, 8-9, 10-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14153},"legs":[[],[],[]]}},{"id":14154,"L":6,"kind":"4","num":"V6.12838","seq":12838,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[2,8],[6,8],[7,8],[3,9],[5,9],[3,10],[4,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{msu} L^{etu} L^{gqv} L^{hnw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-9, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14154},"legs":[[],[],[]]}},{"id":14155,"L":6,"kind":"4","num":"V6.12839","seq":12839,"edges":[[1,2],[5,6],[3,7],[4,7],[3,8],[4,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[5,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{fmv} L^{gnw} L^{atw} L^{brv} L^{epu} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-8, 5-9, 5-12, 6-7, 6-11, 6-13, 7-10, 7-12, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14155},"legs":[[],[],[]]}},{"id":14156,"L":6,"kind":"4","num":"V6.12840","seq":12840,"edges":[[1,2],[3,4],[4,5],[3,6],[5,7],[6,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[4,11],[10,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{mpq} L^{grs} L^{prt} L^{qsu} L^{auv} L^{btw} L^{enw} L^{dhv}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-7, 4-13, 5-6, 5-12, 6-8, 6-9, 7-8, 7-9, 8-11, 9-10, 10-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14157},"legs":[[],[],[]]}},{"id":14158,"L":6,"kind":"4","num":"V6.12842","seq":12842,"edges":[[1,2],[3,5],[5,6],[3,7],[4,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[6,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{qst} L^{gmu} L^{hnv} L^{avw} L^{bsu} L^{epr} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-9, 5-8, 5-9, 5-12, 6-7, 6-12, 7-11, 7-13, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14158},"legs":[[],[],[]]}},{"id":14159,"L":6,"kind":"4","num":"V6.12843","seq":12843,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[4,8],[7,8],[0,9],[4,9],[2,10],[3,10],[9,10],[2,11],[3,11],[5,11],[1,12],[3,12],[5,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 603*n**15 + 1517*n**14 - 2111*n**13 + 1266*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cpv} L^{bqw} L^{egw} L^{fhs} L^{dmt}","graph":"13 vertices; edges 1-8, 1-10, 2-9, 2-13, 3-11, 3-12, 4-11, 4-12, 4-13, 5-7, 5-9, 5-10, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14159},"legs":[[],[],[]]}},{"id":14160,"L":6,"kind":"4","num":"V6.12844","seq":12844,"edges":[[1,2],[3,4],[4,6],[4,7],[3,8],[5,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[6,11],[7,11],[1,12],[3,12],[5,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{nuv} L^{gpw} L^{auw} L^{bqs} L^{etv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-9, 6-11, 6-13, 7-11, 7-12, 8-10, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14160},"legs":[[],[],[]]}},{"id":14161,"L":6,"kind":"4","num":"V6.12845","seq":12845,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[4,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gnt} L^{puv} L^{auw} L^{bst} L^{erv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-8, 5-9, 6-7, 6-12, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14161},"legs":[[],[],[]]}},{"id":14162,"L":6,"kind":"4","num":"V6.12846","seq":12846,"edges":[[1,2],[4,5],[3,6],[5,6],[3,7],[4,7],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[8,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1452*n**14 - 1962*n**13 + 1134*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{gnt} L^{puv} L^{auw} L^{bst} L^{erv} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-13, 5-6, 5-8, 5-9, 6-7, 6-12, 7-11, 8-11, 9-10, 9-12, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14162},"legs":[[],[],[]]}},{"id":14163,"L":6,"kind":"4","num":"V6.12847","seq":12847,"edges":[[1,2],[4,5],[5,6],[3,7],[5,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1441*n**14 - 1923*n**13 + 1089*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{fru} L^{gnv} L^{avw} L^{bsu} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-9, 5-12, 6-7, 6-8, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14163},"legs":[[],[],[]]}},{"id":14164,"L":6,"kind":"4","num":"V6.12848","seq":12848,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[4,7],[3,8],[4,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[1,12],[9,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gnt} L^{hpu} L^{auv} L^{bst} L^{erw} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-9, 5-7, 5-8, 5-9, 6-7, 6-12, 7-11, 8-11, 9-10, 10-13, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14164},"legs":[[],[],[]]}},{"id":14165,"L":6,"kind":"4","num":"V6.12849","seq":12849,"edges":[[0,1],[0,1],[1,4],[3,6],[5,6],[5,7],[3,8],[4,9],[8,9],[7,10],[8,10],[9,10],[2,11],[6,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jdm} L^{npq} L^{gnr} L^{pst} L^{huv} L^{muw} L^{svw} L^{ert} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-12, 3-13, 4-7, 4-9, 5-10, 6-7, 6-8, 6-13, 7-12, 8-11, 8-12, 9-10, 9-11, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14165},"legs":[[],[],[]]}},{"id":14166,"L":6,"kind":"4","num":"V6.12850","seq":12850,"edges":[[0,1],[0,1],[1,4],[5,6],[4,7],[5,7],[2,8],[6,9],[8,9],[3,10],[7,10],[8,10],[3,11],[6,11],[9,11],[0,12],[2,12],[5,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 484*n**15 + 1088*n**14 - 1317*n**13 + 666*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jdm} L^{npq} L^{nrs} L^{mpt} L^{euv} L^{ruw} L^{gtv} L^{hsw} L^{cfq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-13, 4-11, 4-12, 5-8, 6-7, 6-8, 6-13, 7-10, 7-12, 8-11, 9-10, 9-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14171},"legs":[[],[],[]]}},{"id":14172,"L":6,"kind":"4","num":"V6.12856","seq":12856,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[1,8],[0,9],[4,9],[8,9],[0,10],[3,10],[7,10],[2,11],[6,11],[8,11],[1,12],[5,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2245*n**13 + 1416*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{cvw} L^{aqv} L^{bmt} L^{fsw} L^{dru}","graph":"13 vertices; edges 1-10, 1-11, 2-9, 2-13, 3-8, 3-12, 4-6, 4-7, 4-11, 5-6, 5-7, 5-10, 6-13, 7-12, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14173},"legs":[[],[],[]]}},{"id":14174,"L":6,"kind":"4","num":"V6.12858","seq":12858,"edges":[[1,2],[3,4],[3,5],[3,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[4,11],[1,12],[7,12],[11,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{hpr} L^{rst} L^{mqu} L^{auv} L^{bsv} L^{enw} L^{dtw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-6, 4-7, 5-9, 5-12, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-11, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14174},"legs":[[],[],[]]}},{"id":14175,"L":6,"kind":"4","num":"V6.12859","seq":12859,"edges":[[1,2],[3,4],[4,6],[4,7],[5,7],[3,8],[6,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[5,11],[1,12],[3,12],[11,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{npu} L^{gsv} L^{atv} L^{bqu} L^{erw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-8, 6-11, 6-12, 7-9, 7-10, 8-11, 9-10, 12-13; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14176},"legs":[[],[],[]]}},{"id":14177,"L":6,"kind":"4","num":"V6.12861","seq":12861,"edges":[[0,1],[0,1],[2,6],[3,7],[5,7],[6,7],[4,8],[4,9],[5,9],[8,9],[3,10],[8,10],[1,11],[5,11],[10,11],[0,12],[2,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{est} L^{gps} L^{muv} L^{nqu} L^{hvw} L^{drw} L^{cft}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-7, 3-13, 4-8, 4-11, 5-9, 5-10, 6-8, 6-10, 6-12, 7-8, 7-13, 9-10, 9-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14177},"legs":[[],[],[]]}},{"id":14178,"L":6,"kind":"4","num":"V6.12862","seq":12862,"edges":[[1,2],[1,2],[0,3],[0,3],[6,7],[5,8],[7,8],[0,9],[4,9],[1,10],[4,10],[9,10],[3,11],[6,11],[7,11],[2,12],[5,12],[8,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{krs} L^{rtu} L^{ptv} L^{cmw} L^{fnw} L^{hsu} L^{gqv}","graph":"13 vertices; edges 1-4x2, 1-10, 2-3x2, 2-11, 3-13, 4-12, 5-10, 5-11, 6-9, 6-13, 7-8, 7-12, 8-9, 8-12, 9-13, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14178},"legs":[[],[],[]]}},{"id":14179,"L":6,"kind":"4","num":"V6.12863","seq":12863,"edges":[[3,5],[4,6],[5,6],[0,7],[1,8],[6,8],[2,9],[4,9],[8,9],[2,10],[4,10],[7,10],[1,11],[3,11],[7,11],[0,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{ctw} L^{epw} L^{fqu} L^{dhv} L^{bms}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-6, 4-12, 4-13, 5-7, 5-10, 5-11, 6-7, 6-13, 7-9, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14179},"legs":[[],[],[]]}},{"id":14180,"L":6,"kind":"4","num":"V6.12864","seq":12864,"edges":[[4,5],[3,6],[0,7],[4,7],[0,8],[3,8],[2,9],[4,9],[8,9],[1,10],[3,10],[7,10],[2,11],[5,11],[6,11],[1,12],[5,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 607*n**15 + 1557*n**14 - 2245*n**13 + 1416*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{gtu} L^{apv} L^{bhw} L^{eqw} L^{cmv} L^{frt} L^{dsu}","graph":"13 vertices; edges 1-8, 1-9, 2-11, 2-13, 3-10, 3-12, 4-7, 4-9, 4-11, 5-6, 5-8, 5-10, 6-12, 6-13, 7-12, 7-13, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14180},"legs":[[],[],[]]}},{"id":14181,"L":6,"kind":"4","num":"V6.12865","seq":12865,"edges":[[1,2],[3,4],[4,6],[4,7],[3,8],[6,8],[0,9],[5,9],[8,9],[0,10],[6,10],[7,10],[2,11],[5,11],[7,11],[1,12],[3,12],[5,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{fmn} L^{pqr} L^{mst} L^{nuv} L^{gsw} L^{apw} L^{btu} L^{eqv} L^{dhr}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-7, 5-8, 6-10, 6-12, 6-13, 7-9, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14181},"legs":[[],[],[]]}},{"id":14182,"L":6,"kind":"4","num":"V6.12866","seq":12866,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[4,8],[7,8],[2,9],[6,9],[8,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{ptu} L^{mtv} L^{erv} L^{fhw} L^{duw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-8, 6-13, 7-10, 7-13, 8-9, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14182},"legs":[[],[],[]]}},{"id":14183,"L":6,"kind":"4","num":"V6.12867","seq":12867,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[4,8],[5,8],[3,9],[5,9],[8,9],[3,10],[7,10],[2,11],[7,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{rtu} L^{mnv} L^{gpv} L^{htw} L^{fuw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-10, 4-11, 5-9, 6-9, 6-10, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14183},"legs":[[],[],[]]}},{"id":14184,"L":6,"kind":"4","num":"V6.12868","seq":12868,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[2,9],[6,9],[8,9],[2,10],[3,10],[1,11],[7,11],[10,11],[0,12],[5,12],[8,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{esu} L^{fhw} L^{dtw} L^{cqv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-11, 5-9, 6-7, 6-8, 6-13, 7-8, 7-10, 8-12, 9-10, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14184},"legs":[[],[],[]]}},{"id":14185,"L":6,"kind":"4","num":"V6.12869","seq":12869,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[6,7],[5,8],[3,9],[8,9],[2,10],[7,10],[8,10],[1,11],[6,11],[7,11],[0,12],[5,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ieg} L^{mnp} L^{mqr} L^{qst} L^{nuv} L^{huw} L^{fsv} L^{drt} L^{cpw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-9, 6-13, 7-8, 7-12, 8-11, 8-12, 9-10, 9-11, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14185},"legs":[[],[],[]]}},{"id":14186,"L":6,"kind":"4","num":"V6.12870","seq":12870,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,7],[3,9],[8,9],[2,10],[7,10],[8,10],[1,11],[6,11],[8,11],[0,12],[5,12],[9,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{mqr} L^{nqs} L^{tuv} L^{htw} L^{fsu} L^{drv} L^{cpw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-5, 3-11, 4-5, 4-10, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 9-11, 9-12, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14187},"legs":[[],[],[]]}},{"id":14188,"L":6,"kind":"4","num":"V6.12872","seq":12872,"edges":[[0,1],[0,1],[1,4],[3,4],[2,6],[5,7],[6,7],[5,8],[8,9],[3,10],[7,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdg} L^{mnp} L^{eqr} L^{mqs} L^{ntu} L^{tvw} L^{hsv} L^{fuw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-5, 4-11, 6-8, 6-9, 6-13, 7-8, 7-13, 8-11, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14190},"legs":[[],[],[]]}},{"id":14191,"L":6,"kind":"4","num":"V6.12875","seq":12875,"edges":[[4,6],[5,6],[2,7],[2,8],[6,8],[7,8],[0,9],[4,9],[7,9],[0,10],[3,10],[5,10],[1,11],[3,11],[5,11],[1,12],[3,12],[4,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{fuv} L^{apw} L^{bgs} L^{cht} L^{dmq}","graph":"13 vertices; edges 1-10, 1-11, 2-12, 2-13, 3-8, 3-9, 4-11, 4-12, 4-13, 5-7, 5-10, 5-13, 6-7, 6-11, 6-12, 7-9, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14191},"legs":[[],[],[]]}},{"id":14192,"L":6,"kind":"4","num":"V6.12876","seq":12876,"edges":[[0,1],[0,1],[5,6],[5,7],[6,7],[3,8],[6,8],[7,8],[2,9],[4,9],[3,10],[4,10],[9,10],[1,11],[5,11],[0,12],[2,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{qsu} L^{gtu} L^{emv} L^{hnv} L^{drw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-10, 5-11, 6-7, 6-8, 6-12, 7-8, 7-9, 8-9, 10-11, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14192},"legs":[[],[],[]]}},{"id":14193,"L":6,"kind":"4","num":"V6.12877","seq":12877,"edges":[[4,5],[4,6],[5,6],[0,7],[1,8],[7,8],[2,9],[3,9],[8,9],[0,10],[4,10],[7,10],[2,11],[3,11],[6,11],[1,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{prt} L^{auv} L^{cuw} L^{egw} L^{bqv} L^{fht} L^{dms}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-13, 3-10, 3-12, 4-10, 4-12, 4-13, 5-6, 5-7, 5-11, 6-7, 6-13, 7-12, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14193},"legs":[[],[],[]]}},{"id":14194,"L":6,"kind":"4","num":"V6.12878","seq":12878,"edges":[[4,5],[3,6],[5,6],[3,7],[6,7],[1,8],[4,8],[2,9],[7,9],[2,10],[4,10],[5,10],[0,11],[3,11],[9,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{htu} L^{cpv} L^{euw} L^{fqs} L^{amw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-7, 4-8, 4-12, 5-6, 5-9, 5-11, 6-7, 6-11, 7-8, 8-10, 9-13, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14195},"legs":[[],[],[]]}},{"id":14196,"L":6,"kind":"4","num":"V6.12880","seq":12880,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[7,8],[5,9],[6,9],[7,9],[4,10],[6,10],[8,10],[1,11],[5,11],[8,11],[0,12],[4,12],[7,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 403*n**15 + 847*n**14 - 952*n**13 + 444*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{iqr} L^{stu} L^{svw} L^{nqt} L^{hrv} L^{fpw} L^{cmu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-11, 5-13, 6-10, 6-12, 7-10, 7-11, 8-9, 8-10, 8-13, 9-11, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14196},"legs":[[],[],[]]}},{"id":14197,"L":6,"kind":"4","num":"V6.12881","seq":12881,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[6,8],[7,8],[3,9],[5,9],[2,10],[4,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 482*n**15 + 1073*n**14 - 1280*n**13 + 636*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gtu} L^{hqv} L^{enw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-7, 6-10, 6-13, 7-8, 7-9, 8-9, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14198},"legs":[[],[],[]]}},{"id":14199,"L":6,"kind":"4","num":"V6.12883","seq":12883,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[7,8],[4,9],[5,9],[2,10],[3,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[7,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{msu} L^{nqw} L^{eht} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-11, 5-9, 5-10, 6-7, 6-10, 6-12, 7-9, 7-11, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14199},"legs":[[],[],[]]}},{"id":14200,"L":6,"kind":"4","num":"V6.12884","seq":12884,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[2,9],[6,9],[3,10],[5,10],[9,10],[1,11],[7,11],[8,11],[0,12],[2,12],[8,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{igm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{esw} L^{hqw} L^{dtu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-8, 7-10, 8-12, 9-12, 9-13, 10-11; legs 3:1, 4:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14214},"legs":[[],[],[]]}},{"id":14215,"L":6,"kind":"4","num":"V6.12899","seq":12899,"edges":[[0,1],[0,1],[2,3],[2,3],[0,6],[7,8],[4,9],[7,9],[8,9],[2,10],[5,10],[6,10],[3,11],[7,11],[8,11],[1,12],[4,12],[5,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{abd} L^{efg} L^{efh} L^{imn} L^{jpq} L^{kcr} L^{stu} L^{svw} L^{mtv} L^{gpr} L^{huw} L^{dnq}","graph":"13 vertices; edges 1-2x2, 1-7, 2-13, 3-4x2, 3-11, 4-12, 5-10, 5-13, 6-11, 6-13, 7-11, 8-9, 8-10, 8-12, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14215},"legs":[[],[],[]]}},{"id":14216,"L":6,"kind":"4","num":"V6.12900","seq":12900,"edges":[[1,2],[1,2],[0,3],[0,3],[0,6],[7,8],[4,9],[7,9],[8,9],[2,10],[5,10],[6,10],[3,11],[5,11],[8,11],[1,12],[4,12],[7,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{kcr} L^{stu} L^{svw} L^{mtv} L^{gpr} L^{hqw} L^{fnu}","graph":"13 vertices; edges 1-4x2, 1-7, 2-3x2, 2-13, 3-11, 4-12, 5-10, 5-13, 6-11, 6-12, 7-11, 8-9, 8-10, 8-13, 9-10, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14216},"legs":[[],[],[]]}},{"id":14217,"L":6,"kind":"4","num":"V6.12901","seq":12901,"edges":[[3,4],[3,5],[4,6],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[4,10],[5,10],[0,11],[6,11],[7,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{nst} L^{qsu} L^{evw} L^{fmv} L^{cpr} L^{atu} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-7, 5-11, 6-8, 6-11, 7-8, 7-12, 8-12, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14217},"legs":[[],[],[]]}},{"id":14218,"L":6,"kind":"4","num":"V6.12902","seq":12902,"edges":[[1,2],[3,4],[4,5],[4,6],[5,8],[7,8],[6,9],[7,9],[8,9],[2,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{mpq} L^{nrs} L^{tuv} L^{ptw} L^{ruw} L^{egv} L^{aqs} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-6, 5-7, 6-9, 6-12, 7-10, 7-12, 8-9, 8-10, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14218},"legs":[[],[],[]]}},{"id":14219,"L":6,"kind":"4","num":"V6.12903","seq":12903,"edges":[[4,6],[5,6],[0,7],[6,7],[1,8],[3,8],[7,8],[1,9],[3,9],[0,10],[4,10],[9,10],[2,11],[3,11],[5,11],[2,12],[4,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1527*n**14 - 2143*n**13 + 1299*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{auv} L^{cgv} L^{dhw} L^{bpw} L^{ems} L^{fqt}","graph":"13 vertices; edges 1-8, 1-11, 2-9, 2-10, 3-12, 3-13, 4-9, 4-10, 4-12, 5-7, 5-11, 5-13, 6-7, 6-12, 6-13, 7-8, 8-9, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14219},"legs":[[],[],[]]}},{"id":14220,"L":6,"kind":"4","num":"V6.12904","seq":12904,"edges":[[1,2],[3,5],[4,6],[5,6],[3,7],[4,7],[6,8],[0,9],[8,9],[0,10],[7,10],[8,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{mqs} L^{gnt} L^{suv} L^{auw} L^{btv} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-7, 5-8, 5-12, 6-7, 6-12, 7-9, 8-11, 9-10, 9-11, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14220},"legs":[[],[],[]]}},{"id":14221,"L":6,"kind":"4","num":"V6.12905","seq":12905,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[5,8],[2,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{guv} L^{mqw} L^{erw} L^{hns} L^{dtu} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-9, 6-10, 7-11, 7-12, 8-12, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14221},"legs":[[],[],[]]}},{"id":14222,"L":6,"kind":"4","num":"V6.12906","seq":12906,"edges":[[0,1],[0,1],[0,3],[2,3],[1,4],[2,5],[5,6],[5,7],[6,7],[4,8],[8,9],[8,10],[9,10],[6,11],[10,11],[7,12],[9,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kce} L^{jdg} L^{fhm} L^{hnp} L^{mnq} L^{grs} L^{rtu} L^{stv} L^{pvw} L^{quw}","graph":"13 vertices; edges 1-2x2, 1-4, 2-5, 3-4, 3-6, 5-9, 6-7, 6-8, 7-8, 7-12, 8-13, 9-10, 9-11, 10-11, 10-13, 11-12, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14222},"legs":[[],[],[]]}},{"id":14223,"L":6,"kind":"4","num":"V6.12907","seq":12907,"edges":[[0,1],[0,1],[2,4],[3,4],[5,6],[5,7],[6,7],[3,9],[8,9],[2,10],[7,10],[9,10],[0,11],[6,11],[8,11],[1,12],[5,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{keg} L^{mnp} L^{mqr} L^{nqs} L^{tuv} L^{htw} L^{fsw} L^{cru} L^{dpv}","graph":"13 vertices; edges 1-2x2, 1-12, 2-13, 3-5, 3-11, 4-5, 4-10, 6-7, 6-8, 6-13, 7-8, 7-12, 8-11, 9-10, 9-12, 9-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14223},"legs":[[],[],[]]}},{"id":14224,"L":6,"kind":"4","num":"V6.12908","seq":12908,"edges":[[1,2],[3,5],[4,5],[3,6],[5,7],[6,7],[4,8],[6,8],[0,9],[8,9],[0,10],[7,10],[2,11],[3,11],[4,11],[1,12],[9,12],[10,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{grs} L^{qrt} L^{nsu} L^{auv} L^{btw} L^{ehp} L^{dvw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-12, 5-6, 5-9, 5-12, 6-8, 7-8, 7-9, 8-11, 9-10, 10-13, 11-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14224},"legs":[[],[],[]]}},{"id":14225,"L":6,"kind":"4","num":"V6.12909","seq":12909,"edges":[[1,2],[3,5],[4,5],[4,6],[3,7],[4,7],[0,9],[7,9],[8,9],[0,10],[6,10],[8,10],[2,11],[5,11],[8,11],[1,12],[3,12],[6,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{fmq} L^{nrs} L^{gpt} L^{uvw} L^{atu} L^{brv} L^{eqw} L^{dhs}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-8, 4-13, 5-6, 5-7, 5-8, 6-12, 7-11, 7-13, 8-10, 9-10, 9-11, 9-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14226},"legs":[[],[],[]]}},{"id":14227,"L":6,"kind":"4","num":"V6.12911","seq":12911,"edges":[[0,1],[0,1],[3,4],[5,6],[2,7],[2,8],[6,8],[4,9],[7,9],[3,10],[5,10],[7,10],[1,11],[6,11],[8,11],[0,12],[5,12],[9,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{etu} L^{frv} L^{mtw} L^{hpu} L^{dsv} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-7, 6-11, 6-13, 7-9, 7-12, 8-10, 8-11, 9-12, 10-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14231},"legs":[[],[],[]]}},{"id":14232,"L":6,"kind":"4","num":"V6.12916","seq":12916,"edges":[[0,1],[0,1],[3,4],[2,7],[6,7],[2,8],[5,8],[4,9],[6,9],[3,10],[5,10],[8,10],[1,11],[6,11],[7,11],[0,12],[5,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{igm} L^{npq} L^{rst} L^{eru} L^{fnv} L^{msw} L^{hpv} L^{dtu} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-9, 6-11, 6-13, 7-8, 7-10, 7-12, 8-12, 9-11, 10-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14233},"legs":[[],[],[]]}},{"id":14234,"L":6,"kind":"4","num":"V6.12918","seq":12918,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[6,7],[5,8],[2,9],[8,9],[3,10],[5,10],[8,10],[3,11],[7,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{mrt} L^{nuv} L^{fuw} L^{gpv} L^{htw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-8, 6-9, 6-11, 6-13, 7-8, 7-13, 8-12, 9-10, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14234},"legs":[[],[],[]]}},{"id":14235,"L":6,"kind":"4","num":"V6.12919","seq":12919,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[5,8],[3,9],[5,9],[8,9],[2,10],[7,10],[8,10],[3,11],[4,11],[7,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{rtu} L^{nvw} L^{gpv} L^{ftw} L^{hmu} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-11, 4-10, 4-12, 5-12, 6-9, 6-10, 6-13, 7-8, 7-13, 8-11, 8-12, 9-10, 9-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14235},"legs":[[],[],[]]}},{"id":14236,"L":6,"kind":"4","num":"V6.12920","seq":12920,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[6,8],[7,8],[5,9],[6,9],[3,10],[7,10],[8,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{qrs} L^{htu} L^{qtv} L^{mrw} L^{guv} L^{fnw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-10, 6-12, 6-13, 7-9, 7-10, 7-13, 8-9, 8-11, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14236},"legs":[[],[],[]]}},{"id":14237,"L":6,"kind":"4","num":"V6.12921","seq":12921,"edges":[[1,2],[3,4],[4,7],[4,8],[5,8],[7,8],[5,9],[6,9],[7,9],[2,10],[3,10],[6,10],[0,11],[5,11],[6,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{stu} L^{mvw} L^{npv} L^{qsw} L^{egt} L^{aru} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-8, 5-9, 6-9, 6-10, 6-12, 7-10, 7-11, 7-12, 8-9, 8-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14237},"legs":[[],[],[]]}},{"id":14238,"L":6,"kind":"4","num":"V6.12922","seq":12922,"edges":[[3,4],[4,5],[5,6],[5,7],[2,8],[3,8],[6,8],[0,9],[4,9],[6,9],[1,10],[7,10],[2,11],[7,11],[10,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{ruv} L^{ehs} L^{apt} L^{cuw} L^{fvw} L^{bdm}","graph":"13 vertices; edges 1-10, 1-13, 2-11, 2-13, 3-9, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-8, 7-9, 7-10, 8-11, 8-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14238},"legs":[[],[],[]]}},{"id":14239,"L":6,"kind":"4","num":"V6.12923","seq":12923,"edges":[[1,2],[3,4],[4,6],[5,6],[5,7],[7,8],[6,9],[7,9],[8,9],[2,10],[3,10],[8,10],[0,11],[4,11],[5,11],[0,12],[1,12],[3,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{mps} L^{qtu} L^{tvw} L^{suv} L^{egw} L^{anr} L^{bdh}","graph":"13 vertices; edges 1-12, 1-13, 2-3, 2-13, 3-11, 4-5, 4-11, 4-13, 5-7, 5-12, 6-7, 6-8, 6-12, 7-10, 8-9, 8-10, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14239},"legs":[[],[],[]]}},{"id":14240,"L":6,"kind":"4","num":"V6.12924","seq":12924,"edges":[[1,2],[3,4],[3,5],[5,7],[5,8],[6,8],[7,8],[4,9],[6,9],[0,10],[7,10],[9,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{puv} L^{qru} L^{msw} L^{avw} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-8, 6-9, 7-9, 7-10, 7-12, 8-9, 8-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14240},"legs":[[],[],[]]}},{"id":14241,"L":6,"kind":"4","num":"V6.12925","seq":12925,"edges":[[1,2],[3,4],[3,5],[6,7],[5,8],[6,8],[7,8],[4,9],[5,9],[0,10],[7,10],[9,10],[2,11],[4,11],[6,11],[0,12],[1,12],[3,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1323*n**14 - 1674*n**13 + 891*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{fmn} L^{gpq} L^{rst} L^{ruv} L^{psu} L^{mqw} L^{avw} L^{ent} L^{bdh}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-5, 4-6, 4-13, 5-10, 5-12, 6-9, 6-10, 7-8, 7-9, 7-12, 8-9, 8-11, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14241},"legs":[[],[],[]]}},{"id":14242,"L":6,"kind":"4","num":"V6.12926","seq":12926,"edges":[[3,4],[3,5],[4,5],[5,6],[6,7],[2,8],[3,8],[2,9],[6,9],[1,10],[7,10],[9,10],[0,11],[4,11],[7,11],[0,12],[1,12],[8,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{rtu} L^{emv} L^{fsw} L^{ctw} L^{apu} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-12, 6-7, 7-8, 7-10, 8-11, 8-12, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14242},"legs":[[],[],[]]}},{"id":14243,"L":6,"kind":"4","num":"V6.12927","seq":12927,"edges":[[0,2],[1,2],[3,4],[3,5],[5,7],[6,7],[4,8],[6,8],[5,9],[6,9],[3,10],[4,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{iab} L^{kcd} L^{jac} L^{efg} L^{ehm} L^{fnp} L^{qrs} L^{nqt} L^{hru} L^{psv} L^{gmw} L^{dvw} L^{btu}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-11, 5-9, 5-11, 6-8, 6-10, 7-8, 7-9, 7-10, 8-13, 9-13, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14243},"legs":[[],[],[]]}},{"id":14244,"L":6,"kind":"4","num":"V6.12928","seq":12928,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[6,8],[7,8],[3,9],[8,9],[2,10],[5,10],[7,10],[2,11],[3,11],[9,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kdm} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{gvw} L^{enu} L^{fhw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-6, 6-11, 6-13, 7-8, 7-9, 7-13, 8-9, 8-11, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14244},"legs":[[],[],[]]}},{"id":14245,"L":6,"kind":"4","num":"V6.12929","seq":12929,"edges":[[0,1],[0,1],[3,4],[2,7],[5,7],[2,8],[6,8],[4,9],[6,9],[8,9],[3,10],[5,10],[7,10],[1,11],[6,11],[0,12],[5,12],[11,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{rst} L^{enu} L^{frv} L^{msv} L^{hpu} L^{dtw} L^{cqw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-5, 4-11, 5-10, 6-8, 6-11, 6-13, 7-9, 7-10, 7-12, 8-11, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14245},"legs":[[],[],[]]}},{"id":14246,"L":6,"kind":"4","num":"V6.12930","seq":12930,"edges":[[0,1],[0,1],[1,4],[6,7],[2,8],[4,8],[5,8],[2,9],[6,9],[7,9],[3,10],[5,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{rst} L^{ruv} L^{emn} L^{fsu} L^{gpw} L^{hvw} L^{cqt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-9, 3-10, 4-11, 4-12, 5-9, 6-9, 6-11, 6-13, 7-8, 7-10, 7-13, 8-10, 8-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14246},"legs":[[],[],[]]}},{"id":14247,"L":6,"kind":"4","num":"V6.12931","seq":12931,"edges":[[0,1],[0,1],[1,4],[2,6],[3,6],[5,7],[5,8],[7,8],[4,9],[3,10],[8,10],[9,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{egr} L^{nst} L^{psu} L^{mvw} L^{huv} L^{ftw} L^{cqr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-12, 4-7, 4-11, 5-10, 6-8, 6-9, 6-13, 7-13, 8-9, 8-12, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14247},"legs":[[],[],[]]}},{"id":14248,"L":6,"kind":"4","num":"V6.12932","seq":12932,"edges":[[0,1],[0,1],[5,6],[2,7],[4,8],[6,8],[7,8],[3,9],[5,9],[7,9],[3,10],[4,10],[1,11],[5,11],[6,11],[0,12],[2,12],[10,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{euv} L^{msu} L^{gqv} L^{hnw} L^{drt} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-12, 8-9, 8-10, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14248},"legs":[[],[],[]]}},{"id":14249,"L":6,"kind":"4","num":"V6.12933","seq":12933,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[6,7],[5,8],[8,9],[3,10],[6,10],[9,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{hmq} L^{ntu} L^{tvw} L^{grv} L^{fuw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-9, 6-13, 7-8, 7-11, 7-13, 9-10, 9-12, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14249},"legs":[[],[],[]]}},{"id":14250,"L":6,"kind":"4","num":"V6.12934","seq":12934,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[3,6],[5,7],[6,7],[6,8],[4,9],[8,10],[9,10],[1,11],[9,11],[10,11],[0,12],[7,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{iab} L^{kcd} L^{jac} L^{efg} L^{ehm} L^{fhn} L^{gpq} L^{npr} L^{qst} L^{muv} L^{suw} L^{dvw} L^{brt}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-7, 5-6, 5-10, 6-8, 7-8, 7-9, 8-13, 9-11, 9-13, 10-11, 10-12, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14250},"legs":[[],[],[]]}},{"id":14251,"L":6,"kind":"4","num":"V6.12935","seq":12935,"edges":[[3,4],[4,5],[5,6],[6,7],[2,8],[3,8],[7,8],[1,9],[4,9],[2,10],[5,10],[6,10],[0,11],[7,11],[9,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ehu} L^{cpw} L^{frt} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-11, 8-9, 8-12, 10-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14252},"legs":[[],[],[]]}},{"id":14253,"L":6,"kind":"4","num":"V6.12937","seq":12937,"edges":[[1,2],[4,5],[5,6],[3,7],[4,7],[4,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[3,11],[5,11],[1,12],[3,12],[9,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{fnu} L^{psv} L^{avw} L^{btu} L^{egr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-12, 4-13, 5-6, 5-8, 5-9, 6-7, 6-12, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14253},"legs":[[],[],[]]}},{"id":14254,"L":6,"kind":"4","num":"V6.12938","seq":12938,"edges":[[3,4],[4,5],[4,6],[5,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{pst} L^{qsu} L^{evw} L^{fhv} L^{cmu} L^{art} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-10, 4-11, 5-6, 5-7, 6-8, 6-12, 7-8, 7-12, 8-11, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14254},"legs":[[],[],[]]}},{"id":14255,"L":6,"kind":"4","num":"V6.12939","seq":12939,"edges":[[3,4],[3,5],[4,6],[5,6],[4,7],[5,7],[2,8],[2,9],[3,9],[8,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 564*n**15 + 1324*n**14 - 1680*n**13 + 900*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{hqr} L^{nqs} L^{prt} L^{euv} L^{fmu} L^{ctw} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-7, 5-8, 6-7, 6-8, 7-12, 8-11, 9-10, 9-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14255},"legs":[[],[],[]]}},{"id":14256,"L":6,"kind":"4","num":"V6.12940","seq":12940,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[2,8],[7,8],[1,9],[4,9],[0,10],[3,10],[9,10],[1,11],[6,11],[8,11],[0,12],[5,12],[7,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1450*n**14 - 1950*n**13 + 1116*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{ftv} L^{cqw} L^{amw} L^{dsv} L^{bru}","graph":"13 vertices; edges 1-11, 1-13, 2-10, 2-12, 3-8, 3-9, 4-6, 4-7, 4-11, 5-6, 5-7, 5-10, 6-13, 7-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14256},"legs":[[],[],[]]}},{"id":14257,"L":6,"kind":"4","num":"V6.12941","seq":12941,"edges":[[4,5],[3,6],[5,6],[2,7],[0,8],[3,8],[7,8],[1,9],[4,9],[7,9],[2,10],[5,10],[1,11],[6,11],[10,11],[0,12],[3,12],[4,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1546*n**14 - 2206*n**13 + 1371*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{ahu} L^{cpv} L^{fsw} L^{dtw} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-10, 2-12, 3-8, 3-11, 4-7, 4-9, 4-13, 5-6, 5-10, 5-13, 6-7, 6-11, 7-12, 8-9, 8-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14257},"legs":[[],[],[]]}},{"id":14258,"L":6,"kind":"4","num":"V6.12942","seq":12942,"edges":[[4,5],[3,6],[5,6],[1,7],[0,8],[3,8],[1,9],[5,9],[8,9],[2,10],[6,10],[7,10],[2,11],[4,11],[7,11],[0,12],[3,12],[4,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 605*n**15 + 1537*n**14 - 2178*n**13 + 1341*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{cuv} L^{ahw} L^{dsw} L^{etu} L^{fpv} L^{bmq}","graph":"13 vertices; edges 1-9, 1-13, 2-8, 2-10, 3-11, 3-12, 4-7, 4-9, 4-13, 5-6, 5-12, 5-13, 6-7, 6-10, 7-11, 8-11, 8-12, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14258},"legs":[[],[],[]]}},{"id":14259,"L":6,"kind":"4","num":"V6.12943","seq":12943,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[7,8],[6,9],[8,9],[3,10],[6,10],[9,10],[2,11],[5,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{qrs} L^{hmt} L^{tuv} L^{quw} L^{grw} L^{fnv} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-12, 6-13, 7-10, 7-11, 7-13, 8-9, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14259},"legs":[[],[],[]]}},{"id":14260,"L":6,"kind":"4","num":"V6.12944","seq":12944,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[6,7],[6,8],[7,8],[7,9],[3,10],[8,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{hmn} L^{pqr} L^{pst} L^{qsu} L^{tvw} L^{guv} L^{fmw} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-6, 6-12, 6-13, 7-8, 7-9, 7-13, 8-9, 8-10, 9-11, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14260},"legs":[[],[],[]]}},{"id":14261,"L":6,"kind":"4","num":"V6.12945","seq":12945,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[5,8],[7,8],[8,9],[3,10],[6,10],[9,10],[2,11],[6,11],[9,11],[0,12],[5,12],[6,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{keg} L^{jdh} L^{mnp} L^{qrs} L^{hmt} L^{ntu} L^{uvw} L^{gqv} L^{frw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-9, 6-13, 7-11, 7-12, 7-13, 8-9, 9-10, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14261},"legs":[[],[],[]]}},{"id":14262,"L":6,"kind":"4","num":"V6.12946","seq":12946,"edges":[[0,1],[0,1],[2,3],[1,4],[4,5],[6,7],[5,8],[7,9],[8,9],[3,10],[6,10],[7,10],[2,11],[8,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{hmn} L^{pqr} L^{pst} L^{muv} L^{suw} L^{gqt} L^{fvw} L^{cnr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-6, 6-9, 6-13, 7-8, 7-11, 7-13, 8-10, 8-11, 9-10, 9-12, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14265},"legs":[[],[],[]]}},{"id":14266,"L":6,"kind":"4","num":"V6.12950","seq":12950,"edges":[[4,5],[3,6],[5,6],[2,7],[1,8],[7,8],[2,9],[6,9],[8,9],[1,10],[5,10],[7,10],[0,11],[3,11],[4,11],[0,12],[3,12],[4,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 576*n**15 + 1379*n**14 - 1794*n**13 + 990*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{nrs} L^{grt} L^{euv} L^{cuw} L^{ftw} L^{dsv} L^{ahp} L^{bmq}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-7, 4-12, 4-13, 5-6, 5-12, 5-13, 6-7, 6-11, 7-10, 8-9, 8-11, 9-10; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14266},"legs":[[],[],[]]}},{"id":14267,"L":6,"kind":"4","num":"V6.12951","seq":12951,"edges":[[3,4],[3,5],[4,5],[4,6],[5,6],[2,8],[7,8],[1,9],[7,9],[2,10],[7,10],[9,10],[0,11],[6,11],[8,11],[0,12],[1,12],[3,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{pqr} L^{stu} L^{esv} L^{ctw} L^{fuw} L^{arv} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-10, 2-13, 3-9, 3-11, 4-5, 4-6, 4-13, 5-6, 5-7, 6-7, 7-12, 8-9, 8-10, 8-11, 9-12, 10-11; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14268},"legs":[[],[],[]]}},{"id":14269,"L":6,"kind":"4","num":"V6.12953","seq":12953,"edges":[[1,2],[3,4],[5,6],[4,7],[5,7],[3,8],[4,8],[0,9],[7,9],[8,9],[0,10],[5,10],[6,10],[2,11],[6,11],[1,12],[3,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{jcd} L^{kce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{mqu} L^{gnv} L^{auv} L^{brs} L^{etw} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-9, 4-13, 5-8, 5-9, 6-7, 6-8, 6-11, 7-11, 7-12, 8-10, 9-10, 12-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14269},"legs":[[],[],[]]}},{"id":14270,"L":6,"kind":"4","num":"V6.12954","seq":12954,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,7],[4,9],[6,9],[8,9],[5,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{ieg} L^{jdh} L^{mnp} L^{gqr} L^{mst} L^{uvw} L^{hqu} L^{nsv} L^{ftw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-8, 6-11, 6-13, 7-10, 7-13, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14271},"legs":[[],[],[]]}},{"id":14272,"L":6,"kind":"4","num":"V6.12956","seq":12956,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[5,7],[3,8],[4,8],[0,10],[7,10],[9,10],[1,11],[6,11],[9,11],[2,12],[6,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{jrs} L^{kqt} L^{inp} L^{uvw} L^{ctu} L^{frv} L^{msw}","graph":"13 vertices; edges 1-4x2, 1-11, 2-6x2, 2-12, 3-5x2, 3-13, 4-9, 5-9, 6-8, 7-12, 7-13, 8-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14272},"legs":[[],[],[]]}},{"id":14273,"L":6,"kind":"4","num":"V6.12957","seq":12957,"edges":[[2,3],[2,3],[1,4],[1,4],[0,5],[0,5],[3,6],[5,7],[4,8],[0,10],[6,10],[9,10],[2,11],[8,11],[9,11],[1,12],[7,12],[9,12],[6,13],[7,14],[8,15]],"ext":[13,14,15],"stab":3,"orbit":2,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{ghn} L^{dep} L^{abq} L^{inr} L^{jqs} L^{kpt} L^{uvw} L^{cru} L^{mtv} L^{fsw}","graph":"13 vertices; edges 1-6x2, 1-11, 2-5x2, 2-13, 3-4x2, 3-12, 4-7, 5-9, 6-8, 7-11, 8-13, 9-12, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14273},"legs":[[],[],[]]}},{"id":14274,"L":6,"kind":"4","num":"V6.12958","seq":12958,"edges":[[1,2],[1,2],[2,3],[0,4],[0,4],[3,5],[3,5],[5,7],[4,8],[1,10],[8,10],[9,10],[0,11],[6,11],[9,11],[6,12],[7,12],[9,12],[7,13],[6,14],[8,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{ghm} L^{abn} L^{hmp} L^{jqr} L^{ips} L^{knt} L^{uvw} L^{ftu} L^{cqv} L^{rsw}","graph":"13 vertices; edges 1-5x2, 1-12, 2-3x2, 2-11, 3-4, 4-6x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14274},"legs":[[],[],[]]}},{"id":14275,"L":6,"kind":"4","num":"V6.12959","seq":12959,"edges":[[0,3],[0,3],[2,3],[2,4],[2,4],[1,5],[1,5],[5,7],[4,8],[1,10],[8,10],[9,10],[0,11],[6,11],[9,11],[6,12],[7,12],[9,12],[8,13],[7,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abg} L^{hmn} L^{dep} L^{kqr} L^{jps} L^{int} L^{uvw} L^{ftu} L^{cqv} L^{rsw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-6x2, 2-11, 3-4, 3-5x2, 5-9, 6-8, 7-12, 7-13, 8-13, 9-11, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14275},"legs":[[],[],[]]}},{"id":14276,"L":6,"kind":"4","num":"V6.12960","seq":12960,"edges":[[0,3],[0,3],[2,4],[2,4],[1,5],[1,5],[3,7],[4,8],[5,8],[0,10],[1,10],[9,10],[2,11],[6,11],[9,11],[6,12],[7,12],[9,12],[8,13],[6,14],[7,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{abn} L^{ghp} L^{deq} L^{jrs} L^{knt} L^{ipq} L^{uvw} L^{cfu} L^{mrv} L^{stw}","graph":"13 vertices; edges 1-4x2, 1-11, 2-6x2, 2-11, 3-5x2, 3-12, 4-8, 5-9, 6-9, 7-12, 7-13, 8-13, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14276},"legs":[[],[],[]]}},{"id":14277,"L":6,"kind":"4","num":"V6.12961","seq":12961,"edges":[[0,1],[0,3],[0,3],[1,4],[1,4],[2,5],[2,5],[5,7],[4,8],[2,10],[3,10],[9,10],[6,11],[8,11],[9,11],[6,12],[7,12],[9,12],[7,13],[8,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 95*n**16 - 322*n**15 + 612*n**14 - 616*n**13 + 256*n**12","tensor":"L^{abc} L^{ade} L^{fgh} L^{bcm} L^{den} L^{fgp} L^{kqr} L^{ips} L^{jnt} L^{uvw} L^{hmu} L^{qtv} L^{rsw}","graph":"13 vertices; edges 1-2, 1-4x2, 2-5x2, 3-6x2, 3-11, 4-11, 5-9, 6-8, 7-12, 7-13, 8-13, 9-12, 10-11, 10-12, 10-13; legs 7:1, 8:1, 9:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14277},"legs":[[],[],[]]}},{"id":14278,"L":6,"kind":"4","num":"V6.12962","seq":12962,"edges":[[0,4],[0,4],[1,5],[1,5],[3,6],[3,6],[2,7],[2,7],[6,9],[7,9],[4,10],[5,10],[0,11],[3,11],[8,11],[1,12],[2,12],[8,12],[9,13],[10,14],[8,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":32,"prim":false,"On":"n**18 - 14*n**17 + 82*n**16 - 256*n**15 + 448*n**14 - 416*n**13 + 160*n**12","tensor":"L^{abc} L^{def} L^{ghm} L^{npq} L^{abr} L^{des} L^{npt} L^{ghu} L^{kvw} L^{itu} L^{jrs} L^{cqv} L^{fmw}","graph":"13 vertices; edges 1-5x2, 1-12, 2-6x2, 2-13, 3-8x2, 3-13, 4-7x2, 4-12, 5-11, 6-11, 7-10, 8-10, 9-12, 9-13; legs 9:1, 10:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14279},"legs":[[],[],[]]}},{"id":14280,"L":6,"kind":"4","num":"V6.12964","seq":12964,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,7],[6,8],[4,9],[8,9],[5,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{gqr} L^{mst} L^{quv} L^{huw} L^{nsw} L^{ftv} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-8, 6-11, 6-13, 7-9, 7-13, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14280},"legs":[[],[],[]]}},{"id":14281,"L":6,"kind":"4","num":"V6.12965","seq":12965,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[2,8],[6,8],[2,9],[7,9],[4,10],[7,10],[9,10],[1,11],[6,11],[8,11],[0,12],[3,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jgm} L^{npq} L^{nrs} L^{ptu} L^{erv} L^{ftw} L^{muw} L^{dsv} L^{chq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-10, 4-5, 4-13, 5-11, 6-7, 6-8, 6-13, 7-9, 7-12, 8-10, 8-11, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14281},"legs":[[],[],[]]}},{"id":14282,"L":6,"kind":"4","num":"V6.12966","seq":12966,"edges":[[0,1],[0,1],[1,4],[2,6],[5,7],[6,7],[5,8],[7,8],[2,9],[8,9],[3,10],[9,10],[3,11],[4,11],[10,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{nrt} L^{ptu} L^{fuv} L^{gvw} L^{hmw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-12, 6-8, 6-9, 6-13, 7-8, 7-13, 8-9, 9-10, 10-11, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14282},"legs":[[],[],[]]}},{"id":14283,"L":6,"kind":"4","num":"V6.12967","seq":12967,"edges":[[0,1],[0,1],[2,3],[1,4],[6,7],[5,8],[5,9],[6,9],[7,9],[3,10],[4,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jeg} L^{kdh} L^{mnp} L^{qrs} L^{qtu} L^{mvw} L^{nrt} L^{ghv} L^{fuw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-11, 6-9, 6-10, 6-13, 7-8, 7-10, 7-13, 8-10, 8-12, 9-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14284},"legs":[[],[],[]]}},{"id":14285,"L":6,"kind":"4","num":"V6.12969","seq":12969,"edges":[[0,1],[0,1],[5,6],[4,7],[5,7],[4,8],[6,8],[3,9],[5,9],[6,9],[2,10],[3,10],[1,11],[7,11],[8,11],[0,12],[2,12],[10,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{mqu} L^{nsv} L^{grt} L^{ehw} L^{duv} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-11, 5-8, 5-9, 6-7, 6-8, 6-10, 7-9, 7-10, 8-12, 9-12, 11-13; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14287},"legs":[[],[],[]]}},{"id":14288,"L":6,"kind":"4","num":"V6.12972","seq":12972,"edges":[[0,1],[0,1],[5,6],[6,7],[2,8],[7,8],[3,9],[4,9],[7,9],[3,10],[4,10],[6,10],[1,11],[5,11],[8,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{suv} L^{euw} L^{gmv} L^{hnt} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-10, 5-11, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14288},"legs":[[],[],[]]}},{"id":14289,"L":6,"kind":"4","num":"V6.12973","seq":12973,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[3,9],[5,9],[6,9],[2,10],[4,10],[7,10],[1,11],[5,11],[8,11],[0,12],[2,12],[7,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{hqt} L^{enu} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-10, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-10, 8-11, 8-13, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14290},"legs":[[],[],[]]}},{"id":14291,"L":6,"kind":"4","num":"V6.12975","seq":12975,"edges":[[0,1],[0,1],[1,4],[2,4],[6,7],[5,8],[6,8],[3,9],[7,9],[3,10],[5,10],[8,10],[2,11],[7,11],[9,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{ide} L^{mnp} L^{qrs} L^{qtu} L^{mrv} L^{gtw} L^{hnv} L^{fuw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-5, 3-12, 4-10, 4-11, 6-9, 6-11, 6-13, 7-8, 7-9, 7-13, 8-10, 8-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14291},"legs":[[],[],[]]}},{"id":14292,"L":6,"kind":"4","num":"V6.12976","seq":12976,"edges":[[1,2],[1,2],[0,3],[0,3],[2,3],[5,7],[4,8],[5,9],[6,9],[7,9],[4,10],[6,10],[8,10],[1,11],[8,11],[0,12],[7,12],[11,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abg} L^{jhm} L^{knp} L^{iqr} L^{nst} L^{huv} L^{pqs} L^{mru} L^{fvw} L^{ctw}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-12, 3-4, 5-9, 5-11, 6-8, 6-10, 7-10, 7-11, 8-10, 8-13, 9-11, 9-12, 12-13; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14292},"legs":[[],[],[]]}},{"id":14293,"L":6,"kind":"4","num":"V6.12977","seq":12977,"edges":[[0,2],[0,2],[1,3],[1,3],[6,7],[6,8],[7,8],[0,9],[4,9],[1,10],[4,10],[9,10],[2,11],[5,11],[8,11],[3,12],[5,12],[7,12],[6,13],[5,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{jpq} L^{irs} L^{rtu} L^{stv} L^{cmw} L^{fnw} L^{gpv} L^{hqu}","graph":"13 vertices; edges 1-3x2, 1-10, 2-4x2, 2-11, 3-12, 4-13, 5-10, 5-11, 6-12, 6-13, 7-8, 7-9, 8-9, 8-13, 9-12, 10-11; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14293},"legs":[[],[],[]]}},{"id":14294,"L":6,"kind":"4","num":"V6.12978","seq":12978,"edges":[[3,4],[4,6],[5,6],[4,7],[5,7],[2,8],[2,9],[3,9],[8,9],[1,10],[3,10],[7,10],[0,11],[5,11],[6,11],[0,12],[1,12],[8,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{gnp} L^{qrs} L^{nqt} L^{pru} L^{evw} L^{fhv} L^{cmu} L^{ast} L^{bdw}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-10, 4-11, 5-7, 5-8, 6-7, 6-8, 6-12, 7-12, 8-11, 9-10, 9-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14294},"legs":[[],[],[]]}},{"id":14295,"L":6,"kind":"4","num":"V6.12979","seq":12979,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[6,7],[2,8],[2,9],[3,9],[8,9],[1,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 136*n**16 - 552*n**15 + 1269*n**14 - 1566*n**13 + 810*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{prt} L^{euv} L^{fmu} L^{ctw} L^{asw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-10, 5-6, 5-8, 6-7, 7-8, 7-12, 8-11, 9-10, 9-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14296},"legs":[[],[],[]]}},{"id":14297,"L":6,"kind":"4","num":"V6.12981","seq":12981,"edges":[[1,2],[4,6],[5,6],[4,7],[5,7],[3,8],[5,8],[3,9],[6,9],[7,9],[0,10],[8,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{mqt} L^{nru} L^{fsv} L^{gtu} L^{avw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-9, 4-10, 4-12, 5-7, 5-8, 5-12, 6-7, 6-8, 6-9, 7-10, 8-10, 9-11, 11-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14309},"legs":[[],[],[]]}},{"id":14310,"L":6,"kind":"4","num":"V6.12994","seq":12994,"edges":[[0,1],[0,1],[1,4],[4,5],[6,7],[6,8],[7,8],[3,9],[8,9],[2,10],[7,10],[9,10],[2,11],[3,11],[5,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{gvw} L^{euw} L^{fhn} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-11, 3-12, 4-10, 4-12, 5-6, 6-12, 6-13, 7-8, 7-9, 7-13, 8-9, 8-11, 9-10, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14310},"legs":[[],[],[]]}},{"id":14311,"L":6,"kind":"4","num":"V6.12995","seq":12995,"edges":[[1,2],[3,5],[3,6],[4,7],[5,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{jab} L^{kcd} L^{ice} L^{fgh} L^{mnp} L^{fqr} L^{gst} L^{mqu} L^{nrv} L^{avw} L^{bsu} L^{ept} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-13, 5-8, 5-9, 5-12, 6-8, 6-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14312},"legs":[[],[],[]]}},{"id":14313,"L":6,"kind":"4","num":"V6.12997","seq":12997,"edges":[[0,1],[0,1],[3,7],[5,7],[3,8],[6,8],[4,9],[5,9],[8,9],[2,10],[4,10],[6,10],[1,11],[5,11],[6,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{gpv} L^{hsw} L^{mqw} L^{ent} L^{dru} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-8, 6-10, 6-12, 7-9, 7-11, 7-12, 8-13, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14313},"legs":[[],[],[]]}},{"id":14314,"L":6,"kind":"4","num":"V6.12998","seq":12998,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[3,9],[6,9],[8,9],[2,10],[5,10],[7,10],[1,11],[5,11],[6,11],[0,12],[2,12],[3,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1167*n**14 - 1492*n**13 + 804*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{gtw} L^{eqv} L^{dru} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-9, 6-11, 6-12, 7-8, 7-10, 7-12, 8-11, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14314},"legs":[[],[],[]]}},{"id":14315,"L":6,"kind":"4","num":"V6.12999","seq":12999,"edges":[[0,1],[0,1],[4,7],[5,7],[6,7],[3,8],[6,8],[3,9],[5,9],[2,10],[4,10],[8,10],[1,11],[6,11],[9,11],[0,12],[2,12],[5,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 497*n**15 + 1152*n**14 - 1455*n**13 + 774*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{mps} L^{gtv} L^{hqw} L^{env} L^{duw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-9, 4-10, 5-8, 5-11, 6-8, 6-10, 6-13, 7-8, 7-9, 7-12, 9-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14315},"legs":[[],[],[]]}},{"id":14316,"L":6,"kind":"4","num":"V6.13000","seq":13000,"edges":[[0,1],[0,1],[3,7],[5,7],[3,8],[6,8],[4,9],[5,9],[6,9],[2,10],[4,10],[6,10],[1,11],[5,11],[8,11],[0,12],[2,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{gpv} L^{hsw} L^{mqt} L^{enu} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-8, 4-9, 5-10, 5-11, 6-8, 6-10, 6-12, 7-9, 7-10, 7-11, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14316},"legs":[[],[],[]]}},{"id":14317,"L":6,"kind":"4","num":"V6.13001","seq":13001,"edges":[[0,1],[0,1],[4,7],[6,7],[4,8],[5,8],[3,9],[5,9],[7,9],[2,10],[5,10],[6,10],[1,11],[6,11],[8,11],[0,12],[2,12],[3,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{npw} L^{gqv} L^{ert} L^{duw} L^{cfh}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-11, 3-13, 4-10, 4-13, 5-8, 5-9, 6-9, 6-10, 6-11, 7-8, 7-11, 7-12, 8-10, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14317},"legs":[[],[],[]]}},{"id":14318,"L":6,"kind":"4","num":"V6.13002","seq":13002,"edges":[[0,1],[0,1],[2,7],[6,7],[2,8],[5,8],[4,9],[5,9],[7,9],[3,10],[6,10],[8,10],[1,11],[4,11],[6,11],[0,12],[3,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 500*n**15 + 1177*n**14 - 1523*n**13 + 834*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{stu} L^{esv} L^{fpw} L^{mqv} L^{gtw} L^{dnu} L^{chr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-9, 4-11, 4-13, 5-10, 5-12, 6-9, 6-10, 6-13, 7-8, 7-11, 7-12, 8-10, 9-11; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14321},"legs":[[],[],[]]}},{"id":14322,"L":6,"kind":"4","num":"V6.13006","seq":13006,"edges":[[1,2],[5,6],[5,7],[6,7],[3,8],[4,8],[6,8],[3,9],[4,9],[7,9],[0,10],[5,10],[2,11],[3,11],[4,11],[0,12],[1,12],[10,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{qrs} L^{qtu} L^{rtv} L^{fmu} L^{gnv} L^{asw} L^{ehp} L^{bdw}","graph":"13 vertices; edges 1-11, 1-13, 2-3, 2-13, 3-12, 4-9, 4-10, 4-12, 5-9, 5-10, 5-12, 6-7, 6-8, 6-11, 7-8, 7-9, 8-10, 11-13; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14323},"legs":[[],[],[]]}},{"id":14324,"L":6,"kind":"4","num":"V6.13008","seq":13008,"edges":[[0,1],[0,1],[5,6],[4,7],[2,8],[6,8],[7,8],[3,9],[5,9],[2,10],[5,10],[6,10],[1,11],[3,11],[9,11],[0,12],[4,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{muv} L^{esu} L^{gqw} L^{frt} L^{dhw} L^{cnv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-11, 4-10, 4-12, 5-8, 5-13, 6-7, 6-10, 6-11, 7-9, 7-11, 8-9, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14324},"legs":[[],[],[]]}},{"id":14325,"L":6,"kind":"4","num":"V6.13009","seq":13009,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[2,10],[3,10],[8,10],[1,11],[6,11],[9,11],[0,12],[5,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{enw} L^{fhv} L^{dtw} L^{cru}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-13, 7-8, 7-12, 8-13, 9-11, 10-12; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14328},"legs":[[],[],[]]}},{"id":14329,"L":6,"kind":"4","num":"V6.13013","seq":13013,"edges":[[1,2],[3,4],[5,6],[3,7],[5,7],[4,8],[5,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[6,11],[1,12],[3,12],[9,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{fmn} L^{pqr} L^{pst} L^{gqu} L^{mrv} L^{avw} L^{bsu} L^{ent} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-5, 4-8, 4-13, 5-9, 5-12, 6-7, 6-8, 6-9, 7-11, 7-12, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14329},"legs":[[],[],[]]}},{"id":14330,"L":6,"kind":"4","num":"V6.13014","seq":13014,"edges":[[0,1],[0,1],[2,3],[1,4],[4,7],[5,7],[6,8],[5,9],[6,9],[8,9],[3,10],[7,10],[2,11],[8,11],[10,11],[0,12],[5,12],[6,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{mnp} L^{qrs} L^{hmt} L^{quv} L^{nru} L^{gtw} L^{fvw} L^{cps}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-8, 6-10, 6-13, 7-9, 7-10, 7-13, 8-11, 9-10, 9-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14330},"legs":[[],[],[]]}},{"id":14331,"L":6,"kind":"4","num":"V6.13015","seq":13015,"edges":[[0,1],[0,1],[2,3],[1,4],[3,5],[5,6],[4,7],[6,7],[6,8],[8,9],[8,10],[9,10],[7,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jeg} L^{idh} L^{gmn} L^{mpq} L^{hpr} L^{qst} L^{suv} L^{tuw} L^{rvw} L^{cfn}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-13, 4-6, 5-8, 6-7, 6-13, 7-8, 7-9, 8-12, 9-10, 9-11, 10-11, 10-12, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14331},"legs":[[],[],[]]}},{"id":14332,"L":6,"kind":"4","num":"V6.13016","seq":13016,"edges":[[0,1],[0,1],[3,4],[5,6],[5,7],[6,7],[4,8],[2,9],[6,9],[3,10],[5,10],[8,10],[1,11],[7,11],[9,11],[0,12],[2,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{prt} L^{muv} L^{esw} L^{hqu} L^{dtw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-5, 4-11, 5-9, 6-7, 6-8, 6-11, 7-8, 7-10, 8-12, 9-11, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14332},"legs":[[],[],[]]}},{"id":14333,"L":6,"kind":"4","num":"V6.13017","seq":13017,"edges":[[0,1],[0,1],[3,4],[5,6],[6,7],[4,8],[5,8],[2,9],[5,9],[2,10],[6,10],[7,10],[1,11],[7,11],[9,11],[0,12],[3,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kgm} L^{npq} L^{nrs} L^{rtu} L^{mpv} L^{eqw} L^{fst} L^{duw} L^{chv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-5, 4-13, 5-9, 6-7, 6-9, 6-10, 7-8, 7-11, 8-11, 8-12, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14333},"legs":[[],[],[]]}},{"id":14334,"L":6,"kind":"4","num":"V6.13018","seq":13018,"edges":[[0,1],[0,1],[1,4],[2,6],[6,7],[5,8],[7,8],[2,9],[5,9],[8,9],[3,10],[4,10],[3,11],[7,11],[10,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kdm} L^{npq} L^{ers} L^{rtu} L^{ntv} L^{fpv} L^{gmw} L^{huw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-11, 6-9, 6-10, 6-13, 7-8, 7-13, 8-9, 8-12, 9-10, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14347},"legs":[[],[],[]]}},{"id":14348,"L":6,"kind":"4","num":"V6.13032","seq":13032,"edges":[[0,1],[0,1],[5,6],[3,7],[4,8],[6,8],[2,9],[5,9],[6,9],[3,10],[4,10],[7,10],[1,11],[5,11],[8,11],[0,12],[2,12],[7,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{guv} L^{msw} L^{eqt} L^{hnu} L^{drw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-10, 6-12, 7-9, 7-10, 8-11, 8-13, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14348},"legs":[[],[],[]]}},{"id":14349,"L":6,"kind":"4","num":"V6.13033","seq":13033,"edges":[[0,2],[1,2],[3,4],[3,5],[4,5],[5,6],[4,7],[6,7],[3,8],[7,9],[8,9],[6,10],[8,10],[1,11],[10,11],[0,12],[9,12],[11,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{iab} L^{jcd} L^{kac} L^{efg} L^{ehm} L^{fhn} L^{npq} L^{mpr} L^{gst} L^{rsu} L^{qtv} L^{dvw} L^{buw}","graph":"13 vertices; edges 1-3, 1-13, 2-3, 2-12, 4-5, 4-6, 4-9, 5-6, 5-8, 6-7, 7-8, 7-11, 8-10, 9-10, 9-11, 10-13, 11-12, 12-13; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14351},"legs":[[],[],[]]}},{"id":14352,"L":6,"kind":"4","num":"V6.13036","seq":13036,"edges":[[3,4],[4,5],[5,6],[6,7],[0,8],[3,8],[2,9],[4,9],[8,9],[1,10],[5,10],[7,10],[2,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 575*n**15 + 1368*n**14 - 1755*n**13 + 945*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{ahw} L^{epw} L^{cru} L^{ftv} L^{bdm}","graph":"13 vertices; edges 1-9, 1-13, 2-11, 2-13, 3-10, 3-12, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-12, 8-11, 8-12, 9-10; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14405},"legs":[[],[],[]]}},{"id":14406,"L":6,"kind":"4","num":"V6.13090","seq":13090,"edges":[[1,2],[3,5],[3,6],[4,6],[4,7],[5,8],[6,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[5,11],[1,12],[4,12],[7,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 135*n**16 - 540*n**15 + 1215*n**14 - 1458*n**13 + 729*n**12","tensor":"L^{iab} L^{kcd} L^{jce} L^{fgh} L^{mnp} L^{fqr} L^{gms} L^{ntu} L^{qsv} L^{avw} L^{btw} L^{ehr} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-6, 4-7, 4-12, 5-7, 5-8, 5-13, 6-9, 6-12, 7-9, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14406},"legs":[[],[],[]]}},{"id":14407,"L":6,"kind":"4","num":"V6.13091","seq":13091,"edges":[[1,2],[1,2],[0,3],[0,3],[5,7],[6,7],[4,8],[5,8],[7,9],[3,10],[6,10],[9,10],[2,11],[8,11],[9,11],[0,12],[1,12],[4,12],[5,13],[4,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 833*n**14 - 920*n**13 + 420*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jmn} L^{ipq} L^{krs} L^{prt} L^{mqu} L^{tvw} L^{hsv} L^{guw} L^{cfn}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-12, 4-11, 5-9, 5-13, 6-8, 6-9, 7-8, 7-11, 8-10, 9-12, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14407},"legs":[[],[],[]]}},{"id":14408,"L":6,"kind":"4","num":"V6.13092","seq":13092,"edges":[[1,2],[1,2],[0,3],[0,3],[2,6],[7,8],[4,9],[6,9],[7,9],[4,10],[5,10],[8,10],[3,11],[5,11],[8,11],[0,12],[1,12],[7,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 109*n**16 - 401*n**15 + 833*n**14 - 920*n**13 + 420*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jpq} L^{kgr} L^{stu} L^{svw} L^{mrt} L^{npv} L^{hqw} L^{cfu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-13, 3-7, 4-12, 5-10, 5-11, 6-11, 6-12, 7-10, 8-9, 8-10, 8-13, 9-11, 9-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14408},"legs":[[],[],[]]}},{"id":14409,"L":6,"kind":"4","num":"V6.13093","seq":13093,"edges":[[0,1],[0,1],[1,4],[2,6],[4,7],[5,8],[2,9],[6,9],[7,9],[3,10],[5,10],[8,10],[3,11],[7,11],[8,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{idm} L^{npq} L^{ers} L^{mtu} L^{nvw} L^{frt} L^{gpv} L^{huw} L^{cqs}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-7, 3-10, 4-11, 4-12, 5-8, 6-9, 6-11, 6-13, 7-10, 7-13, 8-10, 8-12, 9-11, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14410},"legs":[[],[],[]]}},{"id":14411,"L":6,"kind":"4","num":"V6.13095","seq":13095,"edges":[[0,1],[0,1],[5,6],[4,7],[2,8],[7,8],[3,9],[6,9],[7,9],[3,10],[5,10],[6,10],[1,11],[4,11],[8,11],[0,12],[2,12],[5,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{euw} L^{gsv} L^{hqt} L^{dnw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-10, 4-11, 5-8, 5-12, 6-7, 6-11, 6-13, 7-10, 7-11, 8-9, 8-10, 9-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14412},"legs":[[],[],[]]}},{"id":14413,"L":6,"kind":"4","num":"V6.13097","seq":13097,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[7,9],[3,10],[4,10],[1,11],[9,11],[10,11],[0,12],[2,12],[5,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 485*n**15 + 1096*n**14 - 1338*n**13 + 684*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{msu} L^{gqt} L^{euv} L^{hnw} L^{dvw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-9, 4-11, 5-8, 5-11, 6-7, 6-9, 6-13, 7-8, 7-9, 8-10, 10-12, 11-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14421},"legs":[[],[],[]]}},{"id":14422,"L":6,"kind":"4","num":"V6.13106","seq":13106,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[5,8],[2,9],[5,9],[2,10],[3,10],[4,10],[1,11],[6,11],[9,11],[0,12],[7,12],[8,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 123*n**16 - 483*n**15 + 1082*n**14 - 1306*n**13 + 660*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{mqv} L^{erw} L^{fhn} L^{dtw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-9, 5-11, 6-7, 6-9, 6-10, 7-8, 7-12, 8-13, 9-13, 10-12; legs 3:1, 4:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14423},"legs":[[],[],[]]}},{"id":14424,"L":6,"kind":"4","num":"V6.13108","seq":13108,"edges":[[0,1],[0,1],[5,6],[4,7],[6,7],[3,8],[5,8],[2,9],[4,9],[6,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[7,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 494*n**15 + 1127*n**14 - 1387*n**13 + 714*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{msu} L^{gqv} L^{ent} L^{fhw} L^{drw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-9, 6-12, 7-8, 7-10, 8-13, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14424},"legs":[[],[],[]]}},{"id":14425,"L":6,"kind":"4","num":"V6.13109","seq":13109,"edges":[[0,1],[0,1],[5,6],[3,7],[5,7],[4,8],[6,8],[2,9],[4,9],[2,10],[3,10],[6,10],[1,11],[5,11],[8,11],[0,12],[7,12],[9,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 495*n**15 + 1134*n**14 - 1403*n**13 + 726*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{pst} L^{gqu} L^{msv} L^{enw} L^{fht} L^{drv} L^{cuw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-8, 6-12, 7-9, 7-11, 8-13, 9-12, 10-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14425},"legs":[[],[],[]]}},{"id":14426,"L":6,"kind":"4","num":"V6.13110","seq":13110,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[4,9],[5,9],[2,10],[3,10],[1,11],[6,11],[10,11],[0,12],[5,12],[7,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{enq} L^{fhw} L^{duw} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14426},"legs":[[],[],[]]}},{"id":14427,"L":6,"kind":"4","num":"V6.13111","seq":13111,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[5,8],[2,9],[4,9],[6,9],[2,10],[3,10],[1,11],[5,11],[10,11],[0,12],[7,12],[8,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 496*n**15 + 1143*n**14 - 1429*n**13 + 750*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{gsu} L^{mqv} L^{ent} L^{fhw} L^{drw} L^{cuv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-8, 4-11, 5-9, 5-10, 6-7, 6-9, 6-12, 7-8, 7-10, 8-13, 9-13, 11-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14427},"legs":[[],[],[]]}},{"id":14428,"L":6,"kind":"4","num":"V6.13112","seq":13112,"edges":[[0,1],[0,1],[5,6],[3,7],[6,7],[4,8],[7,8],[2,9],[8,9],[3,10],[4,10],[6,10],[1,11],[5,11],[9,11],[0,12],[2,12],[5,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{pst} L^{gsu} L^{muv} L^{evw} L^{hnt} L^{dqw} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-13, 4-8, 4-11, 5-9, 5-11, 6-7, 6-12, 6-13, 7-8, 7-11, 8-9, 9-10, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14428},"legs":[[],[],[]]}},{"id":14429,"L":6,"kind":"4","num":"V6.13113","seq":13113,"edges":[[0,1],[0,1],[5,6],[6,7],[3,8],[5,8],[2,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[4,11],[7,11],[0,12],[4,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 472*n**15 + 1035*n**14 - 1215*n**13 + 594*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{pst} L^{suv} L^{gqw} L^{euw} L^{fhr} L^{dmv} L^{cnt}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-12, 5-13, 6-7, 6-9, 6-11, 7-8, 7-13, 8-10, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14429},"legs":[[],[],[]]}},{"id":14430,"L":6,"kind":"4","num":"V6.13114","seq":13114,"edges":[[0,1],[0,1],[5,6],[3,7],[2,8],[7,8],[4,9],[5,9],[8,9],[3,10],[4,10],[6,10],[1,11],[6,11],[7,11],[0,12],[2,12],[5,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1158*n**14 - 1466*n**13 + 780*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{pst} L^{guv} L^{euw} L^{mqw} L^{hns} L^{dtv} L^{cfr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-7, 6-10, 6-13, 7-11, 7-12, 8-9, 8-12, 9-10; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14430},"legs":[[],[],[]]}},{"id":14431,"L":6,"kind":"4","num":"V6.13115","seq":13115,"edges":[[0,1],[0,1],[0,3],[2,3],[1,4],[2,5],[5,6],[5,7],[6,7],[4,8],[8,9],[8,10],[6,11],[9,11],[10,11],[7,12],[9,12],[10,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kce} L^{jdg} L^{fhm} L^{hnp} L^{mnq} L^{grs} L^{rtu} L^{svw} L^{ptv} L^{quw}","graph":"13 vertices; edges 1-2x2, 1-4, 2-5, 3-4, 3-6, 5-9, 6-7, 6-8, 7-8, 7-12, 8-13, 9-10, 9-11, 10-12, 10-13, 11-12, 11-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14431},"legs":[[],[],[]]}},{"id":14432,"L":6,"kind":"4","num":"V6.13116","seq":13116,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,6],[4,9],[7,9],[8,9],[5,10],[7,10],[8,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 17*n**17 + 121*n**16 - 461*n**15 + 990*n**14 - 1134*n**13 + 540*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{ieg} L^{kdh} L^{mnp} L^{gmq} L^{rst} L^{uvw} L^{hru} L^{nsv} L^{ftw} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-7, 6-11, 6-13, 7-13, 8-10, 8-11, 8-12, 9-10, 9-11, 9-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14432},"legs":[[],[],[]]}},{"id":14433,"L":6,"kind":"4","num":"V6.13117","seq":13117,"edges":[[0,1],[0,1],[2,3],[1,4],[5,6],[4,7],[6,8],[7,8],[8,9],[3,10],[7,10],[9,10],[2,11],[5,11],[9,11],[0,12],[5,12],[6,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 122*n**16 - 471*n**15 + 1027*n**14 - 1194*n**13 + 576*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{keg} L^{idh} L^{mnp} L^{mqr} L^{hst} L^{qsu} L^{uvw} L^{gtv} L^{fnw} L^{cpr}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-11, 5-8, 6-7, 6-12, 6-13, 7-9, 7-13, 8-9, 8-11, 9-10, 10-11, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14433},"legs":[[],[],[]]}},{"id":14434,"L":6,"kind":"4","num":"V6.13118","seq":13118,"edges":[[0,1],[0,1],[2,3],[1,4],[3,6],[5,6],[7,8],[4,9],[8,9],[5,10],[7,10],[9,10],[2,11],[7,11],[8,11],[0,12],[5,12],[6,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 120*n**16 - 450*n**15 + 945*n**14 - 1053*n**13 + 486*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{ieg} L^{jdh} L^{mnp} L^{gmq} L^{rst} L^{ruv} L^{huw} L^{nsw} L^{ftv} L^{cpq}","graph":"13 vertices; edges 1-2x2, 1-13, 2-5, 3-4, 3-12, 4-7, 5-10, 6-7, 6-11, 6-13, 7-13, 8-9, 8-11, 8-12, 9-10, 9-12, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14434},"legs":[[],[],[]]}},{"id":14435,"L":6,"kind":"4","num":"V6.13119","seq":13119,"edges":[[3,5],[4,6],[5,6],[0,7],[3,7],[2,8],[4,8],[7,8],[0,9],[4,9],[1,10],[3,10],[1,11],[6,11],[10,11],[2,12],[5,12],[9,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 593*n**15 + 1480*n**14 - 2049*n**13 + 1224*n**12","tensor":"L^{jab} L^{icd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{ahu} L^{epu} L^{bqv} L^{cmw} L^{dtw} L^{fsv}","graph":"13 vertices; edges 1-8, 1-10, 2-11, 2-12, 3-9, 3-13, 4-6, 4-8, 4-11, 5-7, 5-9, 5-10, 6-7, 6-13, 7-12, 8-9, 10-13, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14435},"legs":[[],[],[]]}},{"id":14436,"L":6,"kind":"4","num":"V6.13120","seq":13120,"edges":[[3,4],[3,5],[5,6],[5,7],[6,7],[2,8],[3,8],[2,9],[7,9],[1,10],[4,10],[9,10],[0,11],[4,11],[6,11],[0,12],[1,12],[8,12],[2,13],[0,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 591*n**15 + 1461*n**14 - 1989*n**13 + 1161*n**12","tensor":"L^{jab} L^{kcd} L^{ief} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{rsu} L^{emv} L^{fuw} L^{cnw} L^{apt} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-11, 5-12, 6-7, 6-8, 7-8, 7-12, 8-10, 9-13, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14436},"legs":[[],[],[]]}},{"id":14437,"L":6,"kind":"4","num":"V6.13121","seq":13121,"edges":[[3,4],[3,5],[5,6],[4,7],[5,7],[2,8],[2,9],[4,9],[8,9],[1,10],[6,10],[8,10],[0,11],[6,11],[7,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 589*n**15 + 1443*n**14 - 1934*n**13 + 1104*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hqr} L^{qst} L^{nru} L^{evw} L^{fpv} L^{csw} L^{atu} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-13, 5-8, 5-10, 6-7, 6-8, 7-11, 7-12, 8-12, 9-10, 9-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14437},"legs":[[],[],[]]}},{"id":14438,"L":6,"kind":"4","num":"V6.13122","seq":13122,"edges":[[3,4],[4,5],[4,6],[5,6],[5,7],[2,8],[3,8],[2,9],[3,9],[1,10],[6,10],[7,10],[0,11],[7,11],[9,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{nqr} L^{pqs} L^{rtu} L^{ehv} L^{fmw} L^{cst} L^{auw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-9, 4-10, 5-6, 5-7, 6-7, 6-8, 7-11, 8-11, 8-12, 9-13, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14438},"legs":[[],[],[]]}},{"id":14439,"L":6,"kind":"4","num":"V6.13123","seq":13123,"edges":[[3,4],[3,5],[4,5],[5,6],[4,7],[1,8],[6,8],[2,9],[7,9],[8,9],[2,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1468*n**14 - 2004*n**13 + 1170*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{qrs} L^{ptu} L^{crv} L^{etv} L^{fuw} L^{asw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-6, 4-13, 5-6, 5-8, 6-7, 7-9, 7-12, 8-10, 8-11, 9-10, 11-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14439},"legs":[[],[],[]]}},{"id":14440,"L":6,"kind":"4","num":"V6.13124","seq":13124,"edges":[[1,2],[4,5],[3,6],[5,6],[6,7],[4,8],[5,8],[0,9],[8,9],[0,10],[7,10],[9,10],[2,11],[3,11],[4,11],[1,12],[3,12],[7,12],[1,13],[0,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 137*n**16 - 563*n**15 + 1314*n**14 - 1647*n**13 + 864*n**12","tensor":"L^{jab} L^{icd} L^{kce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{stu} L^{nrv} L^{avw} L^{btw} L^{egp} L^{dhu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-12, 4-13, 5-6, 5-9, 5-12, 6-7, 6-9, 7-8, 8-11, 8-13, 9-10, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14440},"legs":[[],[],[]]}},{"id":14441,"L":6,"kind":"4","num":"V6.13125","seq":13125,"edges":[[3,4],[3,5],[4,5],[5,7],[6,7],[2,8],[3,8],[2,9],[6,9],[7,9],[1,10],[4,10],[0,11],[6,11],[10,11],[0,12],[1,12],[8,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{gnp} L^{hnq} L^{rst} L^{qru} L^{emv} L^{fsu} L^{cpw} L^{atw} L^{bdv}","graph":"13 vertices; edges 1-12, 1-13, 2-11, 2-13, 3-9, 3-10, 4-5, 4-6, 4-9, 5-6, 5-11, 6-8, 7-8, 7-10, 7-12, 8-10, 9-13, 11-12; legs 1:1, 2:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14442},"legs":[[],[],[]]}},{"id":14443,"L":6,"kind":"4","num":"V6.13127","seq":13127,"edges":[[3,5],[4,5],[3,6],[4,6],[2,7],[1,8],[7,8],[2,9],[4,9],[1,10],[3,10],[9,10],[0,11],[6,11],[8,11],[0,12],[5,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1547*n**14 - 2214*n**13 + 1386*n**12","tensor":"L^{kab} L^{icd} L^{jef} L^{ghm} L^{npq} L^{gnr} L^{hps} L^{etu} L^{ctv} L^{fqw} L^{dmw} L^{asv} L^{bru}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-11, 3-8, 3-10, 4-6, 4-7, 4-11, 5-6, 5-7, 5-10, 6-13, 7-12, 8-9, 8-13, 9-12, 10-11; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14443},"legs":[[],[],[]]}},{"id":14444,"L":6,"kind":"4","num":"V6.13128","seq":13128,"edges":[[4,6],[5,6],[2,7],[0,8],[3,8],[7,8],[1,9],[4,9],[7,9],[0,10],[3,10],[6,10],[2,11],[4,11],[5,11],[1,12],[3,12],[5,12],[0,13],[2,14],[1,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 606*n**15 + 1546*n**14 - 2206*n**13 + 1371*n**12","tensor":"L^{iab} L^{kcd} L^{jef} L^{ghm} L^{npq} L^{rst} L^{nru} L^{evw} L^{agv} L^{cpw} L^{bhu} L^{fqs} L^{dmt}","graph":"13 vertices; edges 1-9, 1-11, 2-10, 2-13, 3-8, 3-12, 4-9, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-12, 6-13, 7-11, 8-9, 8-10; legs 1:1, 2:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14462},"legs":[[],[],[]]}},{"id":14463,"L":6,"kind":"4","num":"V6.13147","seq":13147,"edges":[[1,2],[1,2],[0,3],[0,3],[3,5],[2,6],[4,7],[4,8],[5,8],[6,8],[7,9],[7,10],[9,10],[0,11],[10,11],[1,12],[9,12],[11,12],[4,13],[5,14],[6,15]],"ext":[13,14,15],"stab":2,"orbit":3,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 107*n**16 - 382*n**15 + 766*n**14 - 816*n**13 + 360*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{imn} L^{jhp} L^{kgq} L^{mrs} L^{npq} L^{rtu} L^{stv} L^{cvw} L^{fuw}","graph":"13 vertices; edges 1-4x2, 1-12, 2-3x2, 2-13, 3-7, 4-6, 5-8, 5-9, 6-9, 7-9, 8-10, 8-11, 10-11, 10-13, 11-12, 12-13; legs 5:1, 6:1, 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7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14480},"legs":[[],[],[]]}},{"id":14481,"L":6,"kind":"4","num":"V6.13165","seq":13165,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[3,8],[5,8],[2,9],[7,9],[8,9],[2,10],[3,10],[5,10],[1,11],[7,11],[0,12],[6,12],[11,12],[2,13],[4,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{kgh} L^{jmn} L^{pqr} L^{mps} L^{ntu} L^{gqv} L^{etv} L^{fhr} L^{duw} L^{csw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-9, 6-11, 7-13, 8-10, 8-12, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14481},"legs":[[],[],[]]}},{"id":14482,"L":6,"kind":"4","num":"V6.13166","seq":13166,"edges":[[0,1],[0,1],[2,7],[5,7],[6,7],[4,8],[6,8],[3,9],[5,9],[8,9],[3,10],[4,10],[5,10],[1,11],[6,11],[0,12],[2,12],[11,12],[3,13],[2,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{igh} L^{kmn} L^{pqr} L^{stu} L^{eps} L^{mtv} L^{gqv} L^{hnr} L^{duw} L^{cfw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-8, 3-13, 4-10, 4-11, 5-9, 5-11, 6-8, 6-10, 6-11, 7-8, 7-9, 7-12, 9-10, 12-13; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14482},"legs":[[],[],[]]}},{"id":14483,"L":6,"kind":"4","num":"V6.13167","seq":13167,"edges":[[0,1],[0,1],[3,7],[5,7],[2,8],[5,8],[6,8],[4,9],[5,9],[3,10],[4,10],[6,10],[1,11],[6,11],[9,11],[0,12],[2,12],[7,12],[4,13],[2,14],[3,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 499*n**15 + 1169*n**14 - 1502*n**13 + 816*n**12","tensor":"L^{abc} L^{abd} L^{jef} L^{kgh} L^{imn} L^{pqr} L^{stu} L^{gpv} L^{eqs} L^{mrw} L^{hnt} L^{duw} L^{cfv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-9, 3-13, 4-8, 4-11, 5-10, 5-11, 6-8, 6-9, 6-10, 7-9, 7-11, 7-12, 8-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14483},"legs":[[],[],[]]}},{"id":14484,"L":6,"kind":"4","num":"V6.13168","seq":13168,"edges":[[0,1],[0,1],[4,6],[5,6],[4,7],[3,8],[7,8],[2,9],[7,9],[2,10],[3,10],[5,10],[1,11],[5,11],[9,11],[0,12],[6,12],[8,12],[3,13],[4,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 17*n**17 + 124*n**16 - 498*n**15 + 1159*n**14 - 1471*n**13 + 786*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{igh} L^{jmn} L^{pqr} L^{mps} L^{ntu} L^{gtv} L^{euw} L^{fhq} L^{drw} L^{csv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-7, 5-8, 6-7, 6-11, 6-12, 7-13, 8-9, 8-10, 9-13, 10-12; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14484},"legs":[[],[],[]]}},{"id":14485,"L":6,"kind":"4","num":"V6.13169","seq":13169,"edges":[[1,2],[4,5],[3,6],[5,6],[3,7],[3,8],[0,9],[6,9],[8,9],[0,10],[5,10],[7,10],[2,11],[4,11],[8,11],[1,12],[4,12],[7,12],[1,13],[2,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 592*n**15 + 1469*n**14 - 2010*n**13 + 1179*n**12","tensor":"L^{kab} L^{icd} L^{jce} L^{fgh} L^{mnp} L^{mqr} L^{fqs} L^{gtu} L^{hvw} L^{asv} L^{brt} L^{enw} L^{dpu}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-7, 4-8, 4-9, 5-6, 5-12, 5-13, 6-7, 6-11, 7-10, 8-11, 8-13, 9-10, 9-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14485},"legs":[[],[],[]]}},{"id":14486,"L":6,"kind":"4","num":"V6.13170","seq":13170,"edges":[[1,2],[4,5],[5,6],[3,7],[4,7],[3,8],[6,8],[0,9],[8,9],[0,10],[6,10],[7,10],[2,11],[4,11],[5,11],[1,12],[3,12],[9,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{kab} L^{jcd} L^{ice} L^{fgh} L^{mnp} L^{mqr} L^{qst} L^{fnu} L^{gsv} L^{avw} L^{btu} L^{epr} L^{dhw}","graph":"13 vertices; edges 1-10, 1-11, 2-3, 2-13, 3-12, 4-8, 4-9, 4-13, 5-6, 5-8, 5-12, 6-7, 6-12, 7-9, 7-11, 8-11, 9-10, 10-13; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14486},"legs":[[],[],[]]}},{"id":14487,"L":6,"kind":"4","num":"V6.13171","seq":13171,"edges":[[1,2],[1,2],[0,3],[0,3],[3,4],[1,5],[2,6],[6,8],[7,9],[7,10],[8,10],[9,10],[4,11],[5,11],[9,11],[0,12],[7,12],[8,12],[6,13],[4,14],[5,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":4,"prim":false,"On":"n**18 - 16*n**17 + 106*n**16 - 372*n**15 + 729*n**14 - 756*n**13 + 324*n**12","tensor":"L^{abc} L^{def} L^{deg} L^{abh} L^{jhm} L^{kfn} L^{igp} L^{qrs} L^{ptu} L^{qvw} L^{rtv} L^{mnw} L^{csu}","graph":"13 vertices; edges 1-4x2, 1-13, 2-3x2, 2-6, 3-7, 4-5, 5-12, 6-12, 7-9, 8-10, 8-11, 8-13, 9-11, 9-13, 10-11, 10-12; legs 5:1, 6:1, 7:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14487},"legs":[[],[],[]]}},{"id":14488,"L":6,"kind":"4","num":"V6.13172","seq":13172,"edges":[[0,2],[0,2],[1,3],[1,3],[4,5],[6,7],[6,8],[4,9],[7,9],[8,9],[3,10],[5,10],[2,11],[7,11],[8,11],[0,12],[1,12],[10,12],[5,13],[6,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":8,"prim":false,"On":"n**18 - 15*n**17 + 94*n**16 - 314*n**15 + 588*n**14 - 584*n**13 + 240*n**12","tensor":"L^{abc} L^{def} L^{abg} L^{deh} L^{kmn} L^{imp} L^{jqr} L^{qst} L^{ruv} L^{nsu} L^{hpw} L^{gtv} L^{cfw}","graph":"13 vertices; edges 1-3x2, 1-13, 2-4x2, 2-13, 3-12, 4-11, 5-6, 5-10, 6-11, 7-8, 7-9, 8-10, 8-12, 9-10, 9-12, 11-13; legs 5:1, 6:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14489},"legs":[[],[],[]]}},{"id":14490,"L":6,"kind":"4","num":"V6.13174","seq":13174,"edges":[[0,1],[0,1],[5,6],[4,7],[3,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[9,10],[1,11],[5,11],[6,11],[0,12],[5,12],[7,12],[2,13],[3,14],[4,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 15*n**17 + 93*n**16 - 305*n**15 + 558*n**14 - 540*n**13 + 216*n**12","tensor":"L^{abc} L^{abd} L^{ief} L^{jgh} L^{kmn} L^{pqr} L^{pst} L^{muv} L^{gsu} L^{enw} L^{fhw} L^{dqt} L^{crv}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-7, 6-12, 6-13, 7-9, 7-12, 8-9, 8-13, 10-11; legs 3:1, 4:1, 5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14490},"legs":[[],[],[]]}},{"id":14491,"L":6,"kind":"4","num":"V6.13175","seq":13175,"edges":[[0,1],[0,1],[4,7],[6,7],[3,8],[5,8],[6,8],[2,9],[4,9],[5,9],[2,10],[3,10],[7,10],[1,11],[6,11],[0,12],[5,12],[11,12],[4,13],[3,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":2,"prim":false,"On":"n**18 - 16*n**17 + 108*n**16 - 392*n**15 + 803*n**14 - 876*n**13 + 396*n**12","tensor":"L^{abc} L^{abd} L^{kef} L^{jgh} L^{imn} L^{pqr} L^{stu} L^{msv} L^{gpt} L^{enq} L^{fhv} L^{duw} L^{crw}","graph":"13 vertices; edges 1-2x2, 1-13, 2-12, 3-10, 3-11, 4-9, 4-11, 5-8, 5-10, 6-9, 6-10, 6-13, 7-8, 7-9, 7-12, 8-11, 12-13; legs 3:1, 4:1, 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3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14497},"legs":[[],[],[]]}},{"id":14498,"L":6,"kind":"4","num":"V6.13182","seq":13182,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[7,8],[2,9],[4,9],[5,9],[2,10],[7,10],[0,11],[6,11],[10,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 139*n**16 - 590*n**15 + 1451*n**14 - 1956*n**13 + 1125*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{chu} L^{epr} L^{fvw} L^{atw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-10, 7-8, 7-12, 8-9, 8-11, 11-12; legs 1:1, 2:1, 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5:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14499},"legs":[[],[],[]]}},{"id":14500,"L":6,"kind":"4","num":"V6.13184","seq":13184,"edges":[[3,5],[4,6],[5,6],[0,7],[1,8],[6,8],[7,8],[2,9],[4,9],[2,10],[3,10],[7,10],[1,11],[4,11],[9,11],[0,12],[3,12],[5,12],[0,13],[1,14],[2,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":false,"On":"n**18 - 18*n**17 + 138*n**16 - 577*n**15 + 1386*n**14 - 1809*n**13 + 999*n**12","tensor":"L^{iab} L^{jcd} L^{kef} L^{ghm} L^{npq} L^{grs} L^{nrt} L^{auv} L^{ctu} L^{epw} L^{fhv} L^{dqw} L^{bms}","graph":"13 vertices; edges 1-8, 1-13, 2-9, 2-12, 3-10, 3-11, 4-6, 4-11, 4-13, 5-7, 5-10, 5-12, 6-7, 6-13, 7-9, 8-9, 8-11, 10-12; legs 1:1, 2:1, 3:1","onepi":true,"vr":false,"fac":false,"comp":{"core":{"L":6,"id":14500},"legs":[[],[],[]]}},{"id":14501,"L":6,"kind":"4","num":"V6.13185","seq":13185,"edges":[[3,4],[4,5],[5,6],[6,7],[1,8],[3,8],[6,8],[2,9],[4,9],[2,10],[5,10],[7,10],[0,11],[7,11],[9,11],[0,12],[1,12],[3,12],[2,13],[1,14],[0,15]],"ext":[13,14,15],"stab":1,"orbit":6,"aut":1,"prim":true,"On":"n**18 - 18*n**17 + 140*n**16 - 604*n**15 + 1525*n**14 - 2132*n**13 + 1284*n**12","tensor":"L^{kab} L^{jcd} L^{ief} L^{ghm} L^{gnp} L^{nqr} L^{qst} L^{suv} L^{cht} L^{epw} L^{fru} L^{avw} L^{bdm}","graph":"13 vertices; edges 1-12, 1-13, 2-9, 2-13, 3-10, 3-11, 4-5, 4-9, 4-13, 5-6, 5-10, 6-7, 6-11, 7-8, 7-9, 8-11, 8-12, 10-12; legs 1:1, 2:1, 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pi**6/756 - pi**4/200 + 2063*pi**8/5040000","1839":"13*f_3**2/8 - 5*f_3*f_5/3 - 595*f_3/144 + 655*f_5/144 - pi**4/288 + 5*pi**6/9072","1840":"-16*f_3**2/15 - 18*f_3*f_5/5 + pi**4*f_3/300 + 101*f_3/60 + 27*f_3_5/20 - 397*f_5/72 + 9163*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","1841":"2*f_3**2 - 5*f_3*f_5/2","1842":"-35*f_3**2/144 + pi**4*f_3/7200 + 2039*f_3/864 - 1865*f_5/864 + 67*f_7/320 - 41*pi**6/54432 + 7*pi**4/1728","1843":"109*f_3**2/360 - 15373*f_3/2160 - pi**4*f_3/3600 + 2813*f_5/432 + 493*f_7/160 - 73*pi**6/27216 - 2441/4320 + 281*pi**4/21600","1844":"-5*f_3**2/96 - 1811*f_3/720 - 7*pi**4*f_3/4800 + 7811*f_5/2880 + 157*f_7/960 - pi**4/225 + 31*pi**6/36288","1845":"-2*f_3**2 - 41*f_3*f_5/2 + 36*f_3_5 + 7*f_7/12 - 29*pi**8/15750","1846":"7*f_3**2/180 - 11*pi**4*f_3/3600 + 6619*f_3/2160 - 827*f_5/432 - 443*f_7/480 - 5*pi**6/6804 + 127*pi**4/21600","1847":"13*f_3**2/320 + 1669*f_3/34560 + 3*f_5/320 - 50267/829440 - pi**6/20160 - 49*pi**4/172800","1848":"3*f_3**2/4 - 3*f_3/2 - 19*f_5/4 + 21*f_7/4","1849":"41*f_3**2/4 - 9*f_3*f_5 - f_3/2 - 3*f_5/4 - 119*f_7/48","1850":"31*f_3/12960 - pi**4/518400 + 1157111/67184640","1851":"37*f_3**2/120 - 731*f_3/2160 - pi**4*f_3/600 - 7*f_5/120 + 389/6480 + 13*pi**4/8640","1852":"-29*f_3**2/2592 + pi**4*f_3/64800 + 2171*f_3/5184 - 3349*f_5/6480 - 359*f_7/8640 - 119*pi**4/194400 + 127*pi**6/979776","1853":"f_3**2/960 + 467*f_3/34560 - 103*f_5/4320 - 409*pi**4/1555200 + pi**6/272160 + 178189/3732480","1854":"-5*f_3**2/288 - 3581*f_3/103680 - 169*f_5/8640 - 323*pi**4/1036800 + 61/62208 + pi**6/272160","1855":"-13*f_3/1280 - pi**4/12800 + 27619/2488320","1856":"7*f_3**2/360 - 2891*f_3/4320 - pi**4*f_3/225 + 1091*f_5/1080 - 239*f_7/960 - pi**4/8640 + 5*pi**6/6804","1857":"-469*f_3**2/360 - 4589*f_3/2160 + 11*pi**4*f_3/1800 + 1807*f_5/432 + 5*f_7/12 - 23*pi**6/27216 - 11*pi**4/21600","1858":"67*f_3**2/480 + 6293*f_3/17280 - 67*f_5/144 - pi**6/5670 - 5153/51840 + 23*pi**4/17280","1859":"33*f_3/256 + 29*f_5/320 - 4387/15360 + pi**4/12800","1860":"-16*f_3**2/15 + 851*f_3/180 - 997/216 - pi**4/600","1861":"-1073*f_3/12960 + f_5/80 - 11*pi**4/25920 + 29881/155520","1862":"103*f_3**2/360 - pi**4*f_3/900 + 3493*f_3/4320 - 211*f_5/270 - 967*f_7/960 - 49*pi**4/8640 + 19*pi**6/13608","1863":"-43*f_3**2/30 + f_3*f_5/6 - 239*f_5/36 + 7063*f_7/720 - 7*pi**8/16200 + pi**6/324","1864":"3*f_3**2/320 - 497*f_3/41472 + 23*f_5/1152 - pi**6/90720 + 269*pi**4/2073600 + 1729/62208","1865":"4*f_3**3/3 - 89*f_3**2/15 - 29*f_3/18 + 59*f_5/18 - 14*f_7 + 1063*f_9/54 - pi**6/1134 + pi**4/180","1866":"3*f_3**2/5 - 10*f_3*f_5/3 + 2183*f_3/720 + 97*f_5/18 - 17917/2880 - pi**6/1134 + pi**4/288","1867":"2*f_3**2/5 - 5*f_3*f_5/3 + 13*f_3/15 + 55*f_5/36 - 107/135 - pi**6/2268 + pi**4/1800","1868":"-13*f_3**2/320 + 2269*f_3/34560 + 3*f_5/320 - 81131/829440 - pi**4/172800 + pi**6/30240","1869":"37*f_3**2/480 + 49*f_3/3456 - f_5/144 - pi**6/90720 + 7*pi**4/86400 + 2497/51840","1870":"2*f_3/3 - 86*f_5/3 + 147*f_7/40 + 28*f_9 - 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pi**4/21600","1984":"f_3/30 - 577/5760","1985":"29*f_3**2/72 - 8087*f_3/4320 + pi**4*f_3/450 + 3791*f_5/1080 - 2633*f_7/960 - 61*pi**4/8640 + 19*pi**6/13608","1986":"-f_3**2/120 + 497*f_3/1440 + 53*f_5/288 - 147*f_7/320 - 1597/9216 - 7*pi**4/14400 + pi**6/9072","1987":"5*f_3**2/48 - 6647*f_3/17280 + 469*f_5/1440 - 197*pi**4/172800 - pi**6/45360 - 847/51840","1988":"11*f_3/320 + 83*f_5/960 - 3977393/22394880 - pi**4/7200","1989":"-3*f_3**2/20 + 83*f_3/480 - 73*f_5/960 + pi**4/4800 + 343/7680","1990":"f_3**2/12 + 73*f_3/1440 - 97*f_5/1440 - 5569/46080 - pi**6/9072 + 19*pi**4/14400","1991":"197*f_3**2/1440 - 37523*f_3/103680 + 13*f_5/4320 + pi**6/108864 + 239*pi**4/1036800 + 84871/311040","1992":"197*f_3**2/480 - 10531*f_3/17280 - 397*f_5/720 - 11*pi**6/90720 - 89*pi**4/86400 + 89053/82944","1993":"5*f_3**2/288 - 1261*f_3/103680 + 59*f_5/1728 - 29/1536 - pi**6/272160 + 341*pi**4/1036800","1994":"-493*f_3**2/360 - 3419*f_3/2160 + pi**4*f_3/360 + 763*f_5/432 + 1607*f_7/480 - 59*pi**6/27216 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132691/1244160","2005":"-47*f_3**2/360 + 211*f_3/7776 - 1507*f_5/2160 - 823*pi**4/388800 - pi**6/9720 + 2157559/1866240","2006":"2*f_3**2/45 - 8993*f_3/155520 + 31*f_5/360 - 19*pi**6/272160 + 391*pi**4/1555200 + 159503/1866240","2007":"-f_3**2/5 + 2275*f_3/10368 + 37*f_5/480 - 406273/1244160 - 277*pi**4/518400 + 19*pi**6/90720","2008":"8*f_3**2/15 + 7*f_3/36 - 1637/1080 + pi**4/600","2009":"-2*f_3**2/5 + 33073*f_3/10368 + 233*f_5/96 - 147*f_7/40 - 3131779/1244160 + 353*pi**4/518400 + 19*pi**6/90720","2010":"53*f_3**2/180 - pi**4*f_3/900 + 1837*f_3/4320 + 497*f_5/1080 - 27*f_7/32 - 5*pi**6/1944 + 13811/17280 + 19*pi**4/1728","2011":"179*f_3**2/360 - 2167*f_3/432 - pi**4*f_3/1800 + 2335*f_5/432 + 499*f_7/240 - 107*pi**6/27216 - 583/4320 + 403*pi**4/21600","2012":"59*f_3**2/30 + 104*f_3*f_5/15 - pi**4*f_3/150 - 63*f_3_5/5 - 25*f_5/6 + 91*f_7/90 - pi**6/378 + 1849*pi**8/1620000","2013":"343*f_3**2/360 - pi**4*f_3/900 + 3301*f_3/4320 - 2027*f_5/540 + 261*f_7/320 - 73*pi**4/8640 + 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131*pi**4/518400","2077":"-13*f_3**2/30 + 2*f_3*f_5/3 + 145*f_5/36 - 2429*f_7/720 - 7*pi**8/16200 + pi**6/324","2078":"707*f_3/5760 + 19*f_5/960 - 17893/138240 + pi**4/11520","2079":"319*f_3**2/2160 - 7937*f_3/25920 - 11*pi**4*f_3/10800 + 241*f_5/12960 - 317*f_7/1440 + 53*pi**4/51840 + 15673/103680 + 29*pi**6/163296","2080":"-323*f_3**2/1080 + 17*pi**4*f_3/10800 + 14561*f_3/25920 - 749*f_5/1620 + 5*f_7/16 - 19*pi**6/81648 - 13*pi**4/259200","2081":"-41*f_3**2/480 - 9241*f_3/62208 + 2353*f_5/8640 - pi**6/22680 - 2053/373248 + 581*pi**4/622080","2082":"-19*f_3**2/480 - 30257*f_3/311040 - 371*f_5/8640 - 21761/1866240 + pi**6/90720 + 1573*pi**4/3110400","2083":"-1661*f_3/34560 + f_5/384 - 114953/14929920 + 11*pi**4/69120","2084":"-187*f_3/6912 - 7*f_5/1920 - 326125/2985984 - 11*pi**4/345600","2085":"269*f_3**2/480 - 2657*f_3/3240 + 7*f_5/90 - pi**6/30240 + 797/248832 + 559*pi**4/518400","2086":"-2981*f_3/103680 - 7*f_5/5760 + 91*pi**4/1036800 + 239033/14929920","2087":"2837*f_3/8640 + 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479*f_3/51840 + 53*f_5/3240 - 833059/11197440 + pi**6/816480 + 131*pi**4/777600","5214":"11*f_3**2/90 + 7*f_3/108 - 25*f_5/108 - pi**4/1080 + pi**6/6804","5215":"-31*f_3**2/216 + pi**4*f_3/2700 + 121*f_3/1440 - 43*f_5/864 + 13*f_7/5760 - 161*pi**4/129600 + 37*pi**6/163296","5216":"91*f_3**2/2160 - 823*f_3/8640 - pi**4*f_3/10800 + 2741*f_5/4320 - 1361*f_7/2880 - 55*pi**6/163296 + 421*pi**4/259200","5217":"-7*f_3**2/960 + 727*f_3/51840 + 37*f_5/2880 - 479*pi**4/1036800 - pi**6/90720 + 268639/7464960","5218":"-2857*f_3/17280 + f_5/480 - 29*pi**4/172800 + 122189/622080","5219":"11*f_3**2/2160 + 611*f_3/17280 + 397*f_5/12960 - 1311499/11197440 + pi**6/233280 + 19*pi**4/97200","5220":"f_3**2/80 - 13*f_3/90 + pi**4*f_3/1200 + 41*f_5/72 - 7*f_7/16 - pi**4/1800","5221":"-89*f_3**2/2160 - pi**4*f_3/2700 + 277*f_3/1728 - 7*f_5/60 + 631*f_7/5760 - 13*pi**6/40824 + 421*pi**4/259200","5222":"-5*f_3**2/1728 + 1253*f_3/124416 + 109*f_5/51840 - 4105/559872 - 131*pi**4/2073600 + pi**6/1632960","5223":"89*f_3/6912 + 59*f_5/2880 - 924283/22394880 + 17*pi**4/115200","5224":"-f_3**2/720 - 1193*f_3/34560 - 377*f_5/17280 - 7*pi**4/69120 + pi**6/54432 + 581461/22394880","5225":"37*f_3**2/2880 - 2677*f_3/103680 - 149*f_5/8640 - pi**6/544320 + 11*pi**4/518400 + 215161/7464960","5226":"3*f_3**2/128 + 11383*f_3/207360 - 283*f_5/5760 - 75751/1658880 - pi**6/181440 + 13*pi**4/345600","5227":"-35*f_3**2/288 + 24703*f_3/103680 + 1411*f_5/8640 - 48961/311040 - 41*pi**6/272160 + 49*pi**4/207360","5228":"41*f_3**2/4320 - 2071*f_3/8640 - pi**4*f_3/43200 + 103*f_5/576 + 79*f_7/5760 - 5*pi**4/10368 + 31*pi**6/326592","5229":"19*f_3**2/240 + 9*f_3*f_5/40 + 271*f_3/320 - 9*f_3_5/40 + 1373*f_5/1440 - 4459*f_7/1920 - pi**6/6048 - 1163/8640 - 101*pi**4/86400 + 2063*pi**8/30240000","5230":"-233*f_3/17280 - 7*f_5/2880 - 12617/4478976 + pi**4/259200","5231":"47*f_3/13824 + 7*f_5/11520 + pi**4/2073600 + 2962843/268738560","5232":"-25*f_3**2/72 + 29*f_3*f_5/40 - pi**4*f_3/1800 + 77*f_3/270 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pi**4*f_3/2160 + 1171*f_3/4320 - 103*f_5/288 - 19*f_7/72 - 281*pi**4/129600 + 79*pi**6/163296","5244":"2791*f_3/8640 + 1339*f_5/5760 - 49*f_7/80 - 285907/4478976 + 371*pi**4/1036800","5245":"-1169*f_3/8640 + 11*f_5/128 - 193*pi**4/1036800 + 1857661/22394880","5246":"547*f_3**2/2160 - 17*pi**4*f_3/21600 + 4859*f_3/4320 - 1427*f_5/864 - 5*f_7/32 - 73*pi**4/32400 + 83*pi**6/163296","5247":"-11*f_3**2/1440 + 913*f_3/8640 + 433*f_5/4320 - 4213933/22394880 - 11*pi**4/103680 - pi**6/108864","5248":"-13*f_3**2/60 - 31*f_3/90 + 59*f_5/72 - pi**6/4536 + pi**4/900","5249":"-43*f_3/1920 - 7*f_5/2880 + 23*pi**4/518400 + 63203/5598720","5250":"13*f_3**2/432 - 11*pi**4*f_3/10800 + 1223*f_3/4320 - 445*f_5/864 - 5*f_7/72 - 293*pi**4/129600 + 13*pi**6/23328","5251":"-f_3**2/80 + 7*f_3*f_5/20 + 119*f_3/960 - 9*f_3_5/40 + 227*f_5/1440 - 1519*f_7/1920 - pi**6/6048 - 127*pi**4/86400 - 13/8640 + 2063*pi**8/30240000","5252":"373*f_3**2/2160 - 859*f_3/1728 - pi**4*f_3/2700 + 367*f_5/540 - 179*f_7/1152 - 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77*pi**4/1244160","8162":"f_3**2/45 - 15683*f_3/311040 - 7*f_5/2160 - 31*pi**6/544320 + 101*pi**4/1036800 + 81257/933120","8163":"-f_3**2/45 + 2479*f_3/62208 - 89*f_5/2160 - 12901/186624 - pi**4/1036800 + 31*pi**6/544320","8164":"-f_3**2/160 + 2629*f_3/311040 + f_5/2160 - 77*pi**4/691200 + 2245/995328 + pi**6/241920","8165":"-7*f_3**2/2160 + 391*f_3/11664 + 593*f_5/12960 - 7*pi**4/41472 - 31*pi**6/3265920 + 6833/1399680","8166":"7*f_3**2/720 - 1307*f_3/31104 - 61*f_5/864 - 1157/29160 + 31*pi**6/1088640 + 299*pi**4/1036800","8167":"-6*f_3**2 + 21*f_3*f_5 - 36*f_3_5 + 119*f_7/12 + 29*pi**8/15750","8168":"-53*f_3**2/90 - 179*f_3*f_5/360 + pi**4*f_3/900 + 9*f_3_5/10 - 7*f_5/36 + 10633*f_7/8640 - 8767*pi**8/68040000 + pi**6/2268","8169":"7*f_3**2/270 - 1411*f_3/4320 - pi**4*f_3/5400 + 125*f_5/864 + 797*f_7/5760 - 59*pi**4/129600 + 19*pi**6/163296","8170":"11*f_3**2/2160 - 395*f_3/576 + pi**4*f_3/10800 + 1343*f_5/1440 - 599*f_7/2880 + 23*pi**4/259200 + pi**6/23328","8171":"-79*f_3**2/2160 - 443*f_3/576 + pi**4*f_3/10800 + 493*f_5/1440 + 803*f_7/1440 + 23*pi**4/259200 + pi**6/23328","8172":"439*f_3**2/2160 - pi**4*f_3/10800 + 6839*f_3/4320 - 361*f_5/288 - 103*f_7/96 - pi**6/23328 + 47*pi**4/129600 + 1951/8640","8173":"-17*f_3**2/720 + pi**4*f_3/3600 + 209*f_3/3840 - 167*f_5/2880 - 7*f_7/160 - 23*pi**4/69120 + 2087/103680","8174":"133*f_3**2/540 + pi**4*f_3/5400 + 229*f_3/288 - 1003*f_5/864 - 2323*f_7/5760 - 37*pi**4/129600 + 5*pi**6/163296 + 913/2880","8175":"-31151/22394880","8176":"13*f_3**2/180 - f_3*f_5/9 - 5*f_5/216 - 371*f_7/4320 - pi**6/1944 + 7*pi**8/97200","8177":"-31*f_3**2/60 + 3*f_3*f_5/5 - pi**4*f_3/1800 - 13*f_3/360 - 9*f_3_5/40 + 785*f_5/432 - 1127*f_7/640 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","8178":"-11*f_3**2/60 + 29*f_3*f_5/40 - 73*f_3/360 - pi**4*f_3/1800 - 9*f_3_5/40 + 353*f_5/432 - 6713*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","8179":"19*f_3**2/30 - pi**4*f_3/1800 + 13*f_3/45 - 25*f_5/27 - 469*f_7/1440 - pi**4/1800 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359*f_7/1440 - pi**4/17280 + pi**6/163296 + 12901/62208","8275":"8*f_3**2/135 - 787*f_3/4320 - pi**4*f_3/5400 - 67*f_5/864 + 797*f_7/5760 - 59*pi**4/129600 + 19*pi**6/163296","8276":"-7*f_3**2/288 - 6029*f_3/103680 + 671*f_5/8640 - 127*pi**4/1036800 - pi**6/272160 + 17081/311040","8277":"-7*f_3**2/480 + 11159*f_3/207360 - 13*f_5/720 - 31*pi**4/414720 - 451/93312 - pi**6/362880","8278":"5*f_3**2/24 - 887*f_3/2160 - 4*f_5/15 - 11*pi**4/8640 + 1969/3240","8279":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","8280":"f_3**2/5 - 27*f_3*f_5/20 + 27*f_3/4 + 27*f_3_5/20 + 5*f_5 - 3577*f_7/320 - 2063*pi**8/5040000 + pi**4/200 + pi**6/756","8281":"3713*f_3/311040 + 7*f_5/17280 - 570223/16796160 - pi**4/51840","8282":"f_3**2/160 - 8741*f_3/103680 + 287*f_5/2880 - pi**6/12960 + 281*pi**4/1036800 + 17081/311040","8283":"-7*f_3**2/288 - 19517*f_3/103680 + 1451*f_5/8640 - 463*pi**4/1036800 - pi**6/272160 + 43973/311040","8284":"-f_3**2/1440 + 3803*f_3/103680 + 73*f_5/8640 - 29477/466560 + pi**6/272160 + 217*pi**4/1036800","8285":"-19*f_3**2/576 + 8533*f_3/103680 - 115*f_5/1728 - pi**6/544320 + 2423/311040 + 17*pi**4/57600","8286":"-f_3**2/1440 + 1139*f_3/103680 + 193*f_5/8640 - 25319/466560 + pi**6/272160 + 217*pi**4/1036800","8287":"f_3**2/160 + 1195*f_3/41472 - 23*f_5/720 - pi**6/362880 - 11*pi**4/2073600 + 2891/233280","8288":"-37*f_3**2/720 - 36533*f_3/103680 + 727*f_5/1080 - 11*pi**6/77760 - 25903/311040 + 281*pi**4/1036800","8289":"f_3**2/320 + 2503*f_3/103680 - 13*f_5/1440 - 3533/62208 - 83*pi**4/518400 + pi**6/90720","8290":"180299/22394880","8291":"-105979/11197440","8292":"46883/4199040","8293":"-11*f_3**2/2880 - 4501*f_3/103680 - 149*f_5/8640 - pi**6/544320 + 59*pi**4/518400 + 650041/7464960","8294":"-181*f_3/34560 - f_5/240 - 5977/3732480 + 43*pi**4/345600","8295":"-439*f_3/51840 - 7*f_5/8640 + pi**4/48600 + 13277/4199040","8296":"1241057/67184640","8297":"46883/4199040","8298":"43*f_3/6912 - 7*f_5/5760 - 7*pi**4/103680 - 26777/5598720","8299":"989*f_3/34560 + 7*f_5/1920 - 52997/1399680 - pi**4/21600","8300":"173*f_3/103680 + f_5/960 - 488699/22394880 + 41*pi**4/1036800","8301":"-31*f_3/20736 - f_5/720 - 47087/22394880 + pi**4/13824","8302":"11*f_3**2/2880 + 2959*f_3/103680 - 7*f_5/2160 - 10267/311040 - 19*pi**4/103680 + pi**6/544320","8303":"-37*f_3**2/2880 + 275*f_3/20736 - 7*f_5/2160 - 3787/311040 - 23*pi**4/518400 + pi**6/544320","8304":"11*f_3**2/8640 - 383*f_3/11520 - 271*f_5/25920 - pi**4/6075 + pi**6/1632960 + 67313/829440","8305":"-f_3**2/960 + 547*f_3/20736 + 19*f_5/720 - 17869/311040 - pi**6/272160 + 217*pi**4/1555200","8306":"371*f_3/34560 + f_5/320 - 79327/3732480 + 23*pi**4/345600","8307":"-313*f_3/3456 + 409*f_5/2880 - 2435/139968 + 61*pi**4/518400","8308":"-37*f_3**2/720 - 12593*f_3/103680 + 1543*f_5/4320 - 25903/311040 - 331*pi**4/1036800 - 17*pi**6/544320","8309":"2539*f_3/34560 - 173*f_5/5760 - 155351/5598720 + 37*pi**4/207360","8310":"-17*f_3/8640 + 53*f_5/2880 - 133291/6718464 + 7*pi**4/64800","8311":"13*f_3**2/5760 - 799*f_3/207360 + 7*f_5/864 - 151*pi**4/3110400 - pi**6/362880 + 9611/7464960","8312":"13*f_3**2/5760 - 433*f_3/207360 + 121*f_5/17280 - 193*pi**4/3110400 - pi**6/362880 - 7433/44789760","8313":"583*f_3/17280 - 79*f_5/960 - 161*pi**4/518400 + 415303/5598720","8314":"13*f_3**2/960 + 1999*f_3/103680 + 7*f_5/240 - 119*pi**4/518400 - pi**6/60480 + 2729/311040","8315":"-97*f_3/34560 - 287*f_5/5760 - 89*pi**4/518400 + 93577/1399680","8316":"917*f_3/34560 + f_5/320 - 7*pi**4/345600 + 40867/7464960","8317":"163*f_3/34560 - 29*f_5/1152 - 259*pi**4/1036800 + 4313/69984","8318":"-3653/466560","8319":"-77*f_3**2/2880 + 2653*f_3/20736 - 145*f_5/1728 - pi**6/34020 - 1243/92160 + 49*pi**4/259200","8320":"-7*f_3/1920 - 11*f_5/2880 + 5627/2239488 + 11*pi**4/172800","8321":"1241057/67184640","8322":"109*f_3/3456 + f_5/48 - 768373/22394880 + 7*pi**4/172800","8323":"-137*f_3**2/2160 + pi**4*f_3/5400 + 167*f_3/2880 + 239*f_5/1080 - 797*f_7/5760 - pi**6/5832 + 121*pi**4/259200","8324":"f_3**2/180 + 7*f_3*f_5/18 + 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pi**4/432 + 5*pi**6/7776","10683":"-4171/15360","10684":"-293*f_3**2/360 + 11*pi**4*f_3/3600 + 2663*f_3/2160 - 919*f_5/432 + 659*f_7/240 - 25*pi**6/27216 - 2441/4320 + 29*pi**4/21600","10685":"223*f_3**2/360 - pi**4*f_3/360 + 389*f_3/864 - 4013*f_5/2160 + 39*f_7/80 - 13*pi**4/8640 + 23*pi**6/27216","10686":"-53*f_3**2/30 - 3*f_3*f_5/5 - 19*f_3/60 + pi**4*f_3/300 + 27*f_3_5/20 + 5*f_5/72 + 973*f_7/320 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","10687":"27*f_3**2/40 - pi**4*f_3/200 + f_3/30 + 7*f_5/6 - 63*f_7/32 + pi**4/300","10688":"263*f_3**2/480 - 29419*f_3/25920 - 187*f_5/288 - 647*pi**4/518400 + pi**6/7560 + 52277/38880","10689":"31*f_3/5760 - 3*f_5/640 - 14807/829440 + pi**4/7680","10690":"139*f_3/180 + 121*f_5/240 - 2971/3456 - pi**4/3600","10691":"21*f_3**2/10 - 3*f_3*f_5/20 - 3*f_3/20 - 27*f_3_5/20 + 7*f_5/6 - 1421*f_7/320 - pi**6/756 - pi**4/200 + 2063*pi**8/5040000","10692":"61*f_3**2/60 - 57*f_3*f_5/20 - 229*f_3/45 + pi**4*f_3/300 + 27*f_3_5/20 - 15*f_5/4 + 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779/6635520 + pi**4/414720","10715":"f_3/17280 + f_5/23040 - pi**4/311040 + 12767/59719680","10716":"-29*f_3/414720 - 7*f_5/34560 + pi**4/829440 + 15793/89579520","10717":"f_3**2/3840 + 379*f_3/2488320 + 7*f_5/7680 - 29597/19906560 - pi**6/3265920 + pi**4/74649600","10718":"f_3**2/5184 + 181*f_3/414720 + 191*f_5/155520 - 359/368640 - 17*pi**6/19595520 + 43*pi**4/37324800","10719":"-7*f_3**2/34560 + 287*f_3/497664 + 23*f_5/69120 - 4847/6635520 - pi**6/3265920 + 29*pi**4/14929920","10720":"35*f_3/82944 + 7*f_5/207360 - 15443/59719680 - 13*pi**4/12441600","10721":"-97*f_3/207360 + f_5/7680 - 3593/59719680","10722":"-29*f_3**2/480 + 1301*f_3/17280 + 23*f_5/144 - pi**6/5670 + 139*pi**4/86400 + 12349/51840","10723":"11*f_3**2/480 + 2857*f_3/17280 + 7*f_5/144 - 10223/41472 - 47*pi**4/43200 + pi**6/90720","10724":"-17*f_3**2/288 + 5755*f_3/62208 + 7*f_5/360 - 367*pi**4/1036800 - pi**6/136080 + 3287/248832","10725":"17*f_3**2/288 - 20051*f_3/311040 - 19*f_5/1440 - 1463/138240 + pi**6/136080 + 13*pi**4/69120","10726":"17*f_3**2/864 + 34477*f_3/933120 - 7*f_5/720 - 46939/414720 + pi**6/408240 + 83*pi**4/345600","10727":"11*f_3**2/5 - 1747*f_3/540 - pi**4*f_3/300 + 43*f_5/60 - 21*f_7/10 + 19*pi**4/4320 + 997/648","10728":"-383*f_3/2160 + f_5/15 - 7*pi**4/43200 + 40231/207360","10729":"19*f_3**2/72 - pi**4*f_3/1800 + 301*f_3/2160 + 403*f_5/432 - 61*f_7/240 - 59*pi**6/27216 + 205/864 + 47*pi**4/4320","10730":"113*f_3**2/144 - 4087*f_3/4320 - 17*pi**4*f_3/3600 + 779*f_5/540 - 73*f_7/48 + pi**4/2160 + 29*pi**6/54432","10731":"-13*f_3**2/320 + 2269*f_3/34560 + 3*f_5/320 - 81131/829440 - pi**4/172800 + pi**6/30240","10732":"103*f_3**2/180 - 4343*f_3/2160 + pi**4*f_3/225 + 895*f_5/432 - 377*f_7/960 - 89*pi**4/21600 + pi**6/27216","10733":"-7*f_3**2/480 - 499*f_3/17280 + 31*f_5/144 - 11*pi**6/90720 + 67*pi**4/86400 + 19867/51840","10734":"-97*f_3/2160 - 53*f_5/480 - pi**4/1350 + 417341/2799360","10735":"-979*f_3/5760 - f_5/48 + 11*pi**4/57600 + 7339/17280","10736":"-1841*f_3/3456 + 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11*pi**6/6804","10777":"-f_3**2/1920 + 281*f_3/1244160 - 23*f_5/34560 - 127*pi**4/37324800 - 73/3732480 + pi**6/1632960","10778":"71*f_3/207360 - f_5/1152 + 4007/29859840 + pi**4/230400","10779":"-f_3**2/1920 + 281*f_3/1244160 - 23*f_5/34560 - 127*pi**4/37324800 - 73/3732480 + pi**6/1632960","10780":"17*f_3/103680 - f_5/7680 - 779/6635520 + pi**4/414720","10781":"f_3/207360 + pi**4/2073600 + 9019/89579520","10782":"199*f_3/414720 + 7*f_5/207360 - 81161/179159040 - 13*pi**4/12441600","10783":"-2939*f_3/11197440 - 7*f_5/622080 + 53*pi**4/111974400 + 4816097/14511882240","10784":"17*f_3/103680 - f_5/7680 - 779/6635520 + pi**4/414720","10785":"f_3**2/1920 + 379*f_3/1244160 + 7*f_5/3840 - 29597/9953280 - pi**6/1632960 + pi**4/37324800","10786":"-f_3**2/1920 - 5273*f_3/622080 - 7*f_5/1920 - pi**6/544320 + 11*pi**4/1036800 + 1012237/44789760","10787":"11*f_3**2/4320 - pi**4*f_3/64800 + 163*f_3/17280 + 401*f_5/25920 - 67*f_7/2880 - 11*pi**6/326592 + 6007/622080 + pi**4/6912","10788":"5*f_3**2/1728 - 4079*f_3/622080 + 127*f_5/17280 - 4639/1866240 - 109*pi**4/6220800 - pi**6/1632960","10789":"-19*f_3**2/5760 + 18593*f_3/3732480 - 7*f_5/11520 - 86957/22394880 + 13*pi**4/12441600 + pi**6/1088640","10790":"61*f_3**2/8640 - 15911*f_3/1866240 + 7*f_5/640 - 13*pi**6/1632960 - 23*pi**4/1244160 + 50777/5598720","10791":"-13*f_3/2880 - 2851/103680 - pi**4/28800","10792":"223*f_3/17280 + f_5/60 - 176771/7464960 - pi**4/34560","10793":"3*f_3**2/32 - 49237*f_3/103680 - 673*f_5/2880 + 147*f_7/320 - 463*pi**4/1036800 - pi**6/30240 + 337279/1244160","10794":"f_3**2/10 - f_3*f_5/6 - 11*f_3/45 - f_5/2 - 287*f_7/360 - pi**6/378 - pi**4/900 + 7*pi**8/16200","10795":"-3*f_3**2/128 - 3191*f_3/41472 + 581*f_5/5760 + pi**6/181440 + 24587/995328","10796":"-3*f_3**2/80 + 161*f_3/34560 + pi**4*f_3/3600 - 37*f_5/2880 - 23*pi**4/69120 + 2221/103680","10797":"-2*f_3**2/15 + 23*f_3/360 + pi**4*f_3/1200 + 29*f_5/144 - 7*f_7/64 - pi**4/1800","10798":"19*f_3**2/576 - 7591*f_3/51840 + 473*f_5/2160 - 797/15552 - 151*pi**4/1036800 + pi**6/544320","10799":"-f_3**2/60 - 7*f_3*f_5/20 + 11*f_3/40 + 9*f_3_5/40 - 5*f_5/24 + 931*f_7/1920 - 2063*pi**8/30240000 + pi**4/1200 + pi**6/4536","10800":"19*f_3**2/360 + 7*f_3*f_5/20 - 119*f_3/540 - pi**4*f_3/1800 - 9*f_3_5/40 - 7*f_5/24 + 721*f_7/5760 - pi**6/4536 - pi**4/1350 + 2063*pi**8/30240000","10801":"37*f_3**2/4320 + pi**4*f_3/4320 + 2603*f_3/8640 - 209*f_5/576 - 13*f_7/320 - 169*pi**4/259200 + 29*pi**6/326592","10802":"-f_3**2/720 - 577*f_3/11520 - 763*f_5/8640 + 49*f_7/640 - 17*pi**4/69120 + pi**6/54432 + 558439/7464960","10803":"-f_3**2/80 + 9479*f_3/34560 - 83*f_5/240 - 247*pi**4/345600 - 3521/7464960 + pi**6/9072","10804":"-43*f_3/4320 + 23*f_5/1920 - 38327/7464960 - pi**4/34560","10805":"17*f_3/103680 - f_5/7680 - 779/6635520 + pi**4/414720","10806":"-f_3/2304 + pi**4/691200 + 28663/29859840","10807":"f_3/207360 + pi**4/2073600 + 9019/89579520","10808":"-f_3**2/1920 + 281*f_3/1244160 - 23*f_5/34560 - 127*pi**4/37324800 - 73/3732480 + pi**6/1632960","10809":"-f_3**2/5184 + 521*f_3/1244160 - 59*f_5/38880 - 127*pi**4/37324800 + 427/1244160 + 17*pi**6/19595520","10810":"249313/483729408","10811":"779*f_3/3732480 + 7*f_5/207360 + pi**4/3732480 + 796403/1209323520","10812":"f_3**2/1920 - 541*f_3/414720 - 23*f_5/34560 - pi**6/1632960 + pi**4/1492992 + 14761/5598720","10813":"-7*f_3**2/17280 + 1373*f_3/1244160 + 29*f_5/34560 - 13103/7464960 - pi**6/1632960 + 157*pi**4/37324800","10814":"f_3**2/5184 + 181*f_3/414720 + 191*f_5/155520 - 359/368640 - 17*pi**6/19595520 + 43*pi**4/37324800","10815":"-43*f_3/4320 + 23*f_5/1920 - 38327/7464960 - pi**4/34560","10816":"f_3**2/4 + f_3*f_5/10 - pi**4*f_3/1800 + 29*f_3/360 - 9*f_3_5/40 + 65*f_5/432 - 3451*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","10817":"-17*f_3**2/30 - 3*f_3*f_5/5 - 7*f_3/60 + pi**4*f_3/300 + 27*f_3_5/20 - 103*f_5/72 + 861*f_7/320 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","10818":"-491*f_3**2/360 - 24493*f_3/2160 + pi**4*f_3/1800 + 4061*f_5/432 + 337*f_7/48 - 8981/4320 - 91*pi**4/21600 + 23*pi**6/27216","10819":"-43*f_3**2/20 + 3*f_3*f_5/20 + pi**4*f_3/100 + 27*f_3_5/20 + 13*f_5/12 + 1393*f_7/960 - 2063*pi**8/5040000 + pi**6/756","10820":"143*f_3**2/60 + 3*f_3*f_5/5 - pi**4*f_3/150 - 27*f_3_5/20 + 77*f_5/72 - 1001*f_7/192 - pi**6/648 + 2063*pi**8/5040000","10821":"-43*f_3**2/60 + pi**4*f_3/300 + 13*f_3/30 + 7*f_5/9 - 7*f_7/30 - pi**6/1134 + pi**4/300","10822":"127*f_3**2/360 - 8363*f_3/4320 - pi**4*f_3/900 + 941*f_5/1080 + 797*f_7/960 - pi**4/8640 + pi**6/1944","10823":"3*f_3**2/320 + 2173*f_3/34560 + 3*f_5/320 - 226091/829440 - 49*pi**4/172800 + pi**6/30240","10824":"-5*f_3**2/48 + 4031*f_3/17280 - 229*f_5/1440 - 17737/414720 + pi**6/45360 + 101*pi**4/172800","10825":"11*f_3**2/480 - 737*f_3/17280 - 53*f_5/1440 - 73*pi**4/86400 + pi**6/90720 + 9763/414720","10826":"-53*f_3**2/360 - 4247*f_3/4320 + pi**4*f_3/1800 + 1537*f_5/2160 + 61*f_7/240 - 13*pi**4/8640 + 17*pi**6/27216","10827":"-11*f_3**2/480 + 1541*f_3/17280 - f_5/144 - pi**6/90720 + 1777/51840 + 79*pi**4/86400","10828":"-271*f_3**2/720 + pi**4*f_3/720 + 1069*f_3/4320 + 523*f_5/864 - 39*f_7/160 - 11*pi**6/54432 - pi**4/8640","10829":"-611*f_3/5760 - 19*f_5/960 - pi**4/11520 + 10969/138240","10830":"-23*f_3**2/180 + pi**4*f_3/900 + 2539*f_3/2160 - 11*f_5/432 - 797*f_7/960 - 5*pi**6/27216 - 11*pi**4/21600","10831":"3*f_3**2/80 - 13*f_3/6480 - 11*f_5/360 - 23975/497664 - pi**6/40320 + 623*pi**4/1036800","10832":"25*f_3**2/72 + pi**4*f_3/3600 + 9989*f_3/4320 - 6767*f_5/1080 + 601*f_7/240 - 59*pi**4/8640 + 37*pi**6/27216","10833":"47*f_3**2/480 - 5851*f_3/3456 + 3319*f_5/1440 - 54739/51840 - 31*pi**4/8640 + 61*pi**6/90720","10834":"-11*f_3**2/96 + 22477*f_3/17280 - 179*f_5/360 - 54739/51840 - pi**6/6480 + 17*pi**4/21600","10835":"269*f_3**2/480 - 3685*f_3/2592 + 77*f_5/720 - 407*pi**4/518400 - pi**6/30240 + 1219783/1244160","10836":"277*f_3/640 + 301*f_5/960 - 7439/9216 + 7*pi**4/6400","10837":"277*f_3/640 + 301*f_5/960 - 7439/9216 + 7*pi**4/6400","10838":"12*f_3**2/5 - 47*f_3/6 - pi**4*f_3/100 - 65*f_5/12 + 987*f_7/80 + pi**4/150","10839":"149*f_3**2/360 + pi**4*f_3/900 + 37079*f_3/4320 - 3521*f_5/1080 - 2431*f_7/320 - 79*pi**4/43200 - pi**6/13608","10840":"47*f_3**2/320 - 3481*f_3/6912 - 139*f_5/960 + 147*f_7/320 - pi**6/7560 + 13*pi**4/86400 + 116257/829440","10841":"-f_3**2/30 - 29*f_3*f_5/6 - 497*f_5/36 + 3871*f_7/180 - 7*pi**8/16200 + pi**6/324","10842":"-37*f_3/144 - 7*f_5/30 - pi**4/5760 + 64727/138240","10843":"451*f_3/2880 - 103*f_5/480 - 7357/138240 - pi**4/14400","10844":"f_3**2/320 - 697*f_3/34560 + 3*f_5/320 - 19349/414720 - pi**6/30240 + pi**4/4320","10845":"-7*f_3**2/120 - 7*f_3/36 - pi**4*f_3/1800 + 49*f_5/216 + 7*f_7/60 - pi**4/1800 + pi**6/6804","10846":"-23*f_3**2/60 + 3*f_3*f_5/20 + 29*f_3/120 + 9*f_3_5/40 - 5*f_5/9 + 1519*f_7/1920 - 2063*pi**8/30240000 + pi**4/1200 + pi**6/4536","10847":"-31*f_3**2/540 - 1343*f_3/4320 + 11*pi**4*f_3/21600 + 139*f_5/864 + 443*f_7/2880 - 77*pi**4/129600 + 5*pi**6/81648","10848":"-73*f_3**2/360 - pi**4*f_3/1800 + 629*f_3/432 - 275*f_5/432 - 19*f_7/240 - 17*pi**6/27216 + 11*pi**4/4320","10849":"-101*f_3**2/360 - 13967*f_3/4320 + pi**4*f_3/450 + 313*f_5/540 + 2897*f_7/960 - 17*pi**4/1728 + 25*pi**6/13608","10850":"-128*f_3**2/15 + 881*f_3*f_5/60 - pi**4*f_3/150 - 63*f_3_5/5 + 65*f_5/6 - 12509*f_7/1440 - pi**6/378 + 1849*pi**8/1620000","10851":"-f_3**2/30 - 19*f_3*f_5/30 - 36*f_3_5/5 - 359*f_5/36 + 6419*f_7/360 - 181*pi**8/2835000 + pi**6/324","10852":"-5*f_3**2/3 - 27*f_3*f_5/20 - 19*f_3/60 + pi**4*f_3/300 + 27*f_3_5/20 + 203*f_5/72 + 917*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","10853":"-13*f_3**2/2880 - 115*f_3/2304 - 7*f_5/288 + pi**6/181440 + 2777/103680 + 37*pi**4/129600","10854":"-f_3**2/640 - 947*f_3/207360 + 49*f_5/5760 - pi**6/181440 + pi**4/11520 + 91513/2985984","10855":"-2167*f_3/311040 - f_5/2880 - 14431/497664 - 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143*pi**4/172800 - 11119/207360","11312":"-29*f_3**2/24 + 5*f_3*f_5/3 + 33*f_3/32 - 15*f_5/8 - 7*pi**4/2880 + 5*pi**6/9072","11313":"7*f_3**2/120 - pi**4*f_3/600 - 629*f_3/5760 + 137*f_5/480 - 677/17280 + 19*pi**4/11520","11314":"-11*f_3**2/80 + 4439*f_3/12960 - 7*f_5/360 - 730133/2488320 - 167*pi**4/1036800 + pi**6/40320","11315":"97*f_3**2/120 - 5*f_3*f_5/3 - 59*f_3/96 + 35*f_5/16 - 5*pi**6/9072 + 113/5760 + 17*pi**4/14400","11316":"-67*f_3**2/12 + 12*f_3*f_5/5 - 67*f_3/45 + pi**4*f_3/300 + 27*f_3_5/20 - 23*f_5/2 + 17983*f_7/960 - 2063*pi**8/5040000 + pi**4/225 + pi**6/756","11317":"29*f_3**2/24 - 5*f_3*f_5/3 - 199*f_3/48 + 265*f_5/48 - 5*pi**6/9072 + pi**4/288","11318":"-4943*f_3/17280 - 91*f_5/192 - 77*pi**4/172800 + 63245/82944","11319":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","11320":"-97*f_3**2/160 + 18079*f_3/12960 + 77*f_5/720 - 271909/248832 - pi**6/30240 - 119*pi**4/518400","11321":"-f_3**2/4 + 2*f_3/3 - 7/36","11322":"-f_3**2/4 + 2*f_3/3 - 7/36","11323":"3*f_3**2/4 - 3*f_3/2 - 19*f_5/4 + 21*f_7/4","11324":"-39*f_3**2/4 + 9*f_3*f_5 - 13*f_3/2 - 119*f_5/4 + 651*f_7/16","11325":"59*f_3**2/180 - 15521*f_3/4320 + pi**4*f_3/720 + 563*f_5/270 + 863*f_7/480 - 269*pi**4/43200 + 5*pi**6/6804","11326":"-29*f_3**2/360 - 6473*f_3/4320 - pi**4*f_3/3600 + 1847*f_5/1080 + f_7/2 - 149*pi**4/43200 + 11*pi**6/27216","11327":"-4*f_3**3/3 + 7*f_3**2/2 + f_3 - 11*f_5/6 + 413*f_7/24 - 1063*f_9/54","11328":"-28*f_5/3 - 56*f_7/3 + 28*f_9","11329":"4*f_3**3/3 - 71*f_3**2/15 - 47*f_3/18 + 41*f_5/18 - 14*f_7 + 1063*f_9/54 - pi**6/1134 + pi**4/180","11330":"-f_3**2/9 - 11*pi**4*f_3/3600 + 6619*f_3/2160 - 1097*f_5/432 - 11*f_7/120 - 5*pi**6/6804 + 127*pi**4/21600","11331":"43*f_3**2/360 - 7769*f_3/4320 - pi**4*f_3/3600 + 1307*f_5/1080 + 13*f_7/12 - 149*pi**4/43200 + 11*pi**6/27216","11332":"10*f_3**2 + 10*f_3*f_5 - 36*f_3_5 + 7*f_7/12 + 29*pi**8/15750","11333":"43*f_3**2/360 - 7769*f_3/4320 - pi**4*f_3/3600 + 1307*f_5/1080 + 13*f_7/12 - 149*pi**4/43200 + 11*pi**6/27216","11334":"-11*f_3**2/480 + 53*f_3/17280 + 11*f_5/144 - 7427/51840 - pi**6/90720 + 73*pi**4/86400","11335":"17*f_3**2/480 - 1819*f_3/17280 + 31*f_5/144 - 11*pi**6/90720 + 37*pi**4/86400 + 857/10368","11336":"37*f_3**2/480 - 1243*f_3/17280 + 11*f_5/144 - 659/51840 - pi**6/90720 + pi**4/86400","11337":"3*f_3**2/320 - 1147*f_3/6912 - f_5/8 - 13*pi**4/43200 + pi**6/30240 + 198257/414720","11338":"-13*f_3**2/160 + 241*f_3/17280 - f_5/4 + 19*pi**4/43200 + pi**6/15120 + 63689/207360","11339":"-5*f_3**2/72 + pi**4*f_3/3600 + 8381*f_3/4320 - 2477*f_5/1080 - 359*f_7/480 - 7*pi**4/1728 + 25*pi**6/27216","11340":"47*f_3**2/480 - 59*f_3/648 + 13*f_5/80 - 28873/77760 + 61*pi**4/103680 + 13*pi**6/90720","11341":"3*f_3**2/4 - 3*f_3/2 - 19*f_5/4 + 21*f_7/4","11342":"2*f_3**2 - 5*f_3*f_5/2","11343":"-5*f_3**2/72 + pi**4*f_3/3600 + 3341*f_3/4320 - 677*f_5/1080 - 359*f_7/480 - 7*pi**4/1728 + 25*pi**6/27216","11344":"-5*f_3**2/72 + pi**4*f_3/3600 + 3341*f_3/4320 - 677*f_5/1080 - 359*f_7/480 - 7*pi**4/1728 + 25*pi**6/27216","11345":"11*f_3**2/360 - pi**4*f_3/720 + 1187*f_3/432 - 947*f_5/432 - 71*f_7/240 - 23*pi**6/27216 + 59*pi**4/10800","11346":"41*f_3**2/4 - 9*f_3*f_5 - f_3/2 - 3*f_5/4 - 119*f_7/48","11347":"47*f_3**2/240 - 779*f_3/9720 + 7*f_5/80 - 557*pi**4/777600 - 2767/116640 - pi**6/45360","11348":"-209*f_3/2880 - f_5/8 - 19*pi**4/43200 + 132503/699840","11349":"211*f_3/2592 + f_5/48 - 76271/8398080 + 31*pi**4/259200","11350":"2807*f_3/38880 + f_5/144 + 13*pi**4/194400 + 42059/3149280","11351":"-19*f_3/162 - f_5/48 - pi**4/6480 + 106321/4199040","11352":"47*f_3**2/240 - 67*f_3/1215 + 7*f_5/80 - 593*pi**4/777600 - pi**6/45360 + 197/29160","11353":"211*f_3/2592 + f_5/48 - 76271/8398080 + 31*pi**4/259200","11354":"f_3**2/1920 - 53*f_3/41472 - 53*f_5/5760 - 193*pi**4/3110400 - 46501/8957952 + pi**6/544320","11355":"247*f_3/1244160 + f_5/11520 - 763/4976640 + 19*pi**4/12441600","11356":"-5*f_3**2/10368 + 673*f_3/1244160 - 97*f_5/311040 - 103*pi**4/37324800 + pi**6/9797760 + 733/3732480","11357":"7*f_3/124416 - 37*f_5/69120 + 509/6635520 + 13*pi**4/3110400","11358":"-f_3**2/1920 + 281*f_3/1244160 - 23*f_5/34560 - 127*pi**4/37324800 - 73/3732480 + pi**6/1632960","11359":"13*f_3/38880 + f_5/17280 - 4127/8957952 + pi**4/777600","11360":"5*f_3**2/10368 - 1447*f_3/1244160 - 257*f_5/311040 - pi**6/9797760 + 49*pi**4/37324800 + 19991/11197440","11361":"269*f_3/414720 + 7*f_5/69120 - pi**4/1036800 - 6631/89579520","11362":"-239*f_3/414720 - 7*f_5/69120 + 7*pi**4/4147200 + 28489/59719680","11363":"20753/89579520","11364":"233*f_3/414720 + 7*f_5/69120 - 11263/89579520 - pi**4/1036800","11365":"-121*f_3/414720 - 7*f_5/34560 + pi**4/460800 + 27749/89579520","11366":"-119*f_3/8640 + f_5/1440 - pi**4/14400 + 439421/22394880","11367":"-19*f_3/207360 - 3277/89579520 + pi**4/414720","11368":"-5*f_3**2/10368 + 673*f_3/1244160 - 97*f_5/311040 - 103*pi**4/37324800 + pi**6/9797760 + 733/3732480","11369":"f_3**2/1920 - 751*f_3/1244160 + 23*f_5/11520 - 41239/22394880 - pi**6/1632960 + 193*pi**4/37324800","11370":"-7*f_3**2/17280 + 103*f_3/414720 + 17*f_5/34560 - pi**6/1632960 + 1/7776 + 133*pi**4/37324800","11371":"5*f_3**2/10368 - 203*f_3/248832 - 17*f_5/311040 - pi**6/9797760 + 599/1244160 + 193*pi**4/37324800","11372":"f_3**2/5184 - 41*f_3/138240 + 131*f_5/155520 - 17*pi**6/19595520 - 6449/29859840 + 23*pi**4/7464960","11373":"3*f_3**2/4 - 3*f_3/2 - 19*f_5/4 + 21*f_7/4","11374":"7*f_3**2/24 - 1747*f_3/3456 - 7*f_5/96 + 1027/10368 + 53*pi**4/34560","11375":"-227*f_3/69120 - 7*f_5/11520 - 456211/268738560 + 11*pi**4/2073600","11376":"-13*f_3**2/360 - 859*f_3/4320 + pi**4*f_3/3600 + 553*f_5/1080 - 359*f_7/480 - 11*pi**4/8640 + 13*pi**6/27216","11377":"47*f_3**2/240 - 133*f_3/4860 + 7*f_5/80 - 5753/58320 - 629*pi**4/777600 - pi**6/45360","11378":"37*f_3**2/480 - 1243*f_3/17280 + 11*f_5/144 - 659/51840 - pi**6/90720 + pi**4/86400","11379":"5*f_3/384 - 53*f_5/480 + 7*pi**4/19200 + 215/4608","11380":"5*f_3**2/1728 + 817*f_3/622080 - 73*f_5/17280 - pi**6/1632960 + 7*pi**4/1244160 + 7619/1866240","11381":"-11*f_3**2/17280 - 277*f_3/124416 - f_5/2880 - pi**6/3265920 + 475/373248 + 7*pi**4/129600","11382":"61*f_3/23040 + 19*f_5/34560 - 2747/933120 + 13*pi**4/2073600","11383":"11*f_3**2/17280 + 727*f_3/124416 + 5*f_5/3456 - 405493/44789760 - pi**4/25920 + pi**6/3265920","11384":"-f_3**2/80 + 79*f_3/25920 + pi**4*f_3/8100 + 169*f_5/5184 - 377*f_7/34560 - pi**6/36288 + 17*pi**4/259200","11385":"2*f_3**2 - 5*f_3*f_5/2","11386":"-149*f_3/69120 - f_5/1920 - 19*pi**4/2073600 + 2699/1866240","11387":"-2284873/1209323520","11388":"-79*f_3**2/2880 - 2947*f_3/103680 + 59*f_5/2160 - pi**6/38880 - 7*pi**4/86400 + 24649/311040","11389":"-128663/22394880","11390":"47*f_3**2/2880 + 4541*f_3/103680 - 211*f_5/2160 - 29*pi**6/544320 + pi**4/17280 + 24649/311040","11391":"11*f_3**2/2880 + 2383*f_3/103680 - 7*f_5/2160 - 10771/311040 - 19*pi**4/103680 + pi**6/544320","11392":"13*f_3**2/960 + 1567*f_3/103680 + 7*f_5/240 - 101*pi**4/518400 - pi**6/60480 - 583/311040","11393":"-383*f_3/103680 - f_5/960 - 7*pi**4/207360 + 264167/22394880","11394":"1097*f_3/103680 + f_5/960 - 306197/22394880 + 29*pi**4/1036800","11395":"-209*f_3/11520 + 11*f_5/2880 + 17*pi**4/345600 + 77201/7464960","11396":"43*f_3/8640 - 3*f_5/640 - 110063/14929920 + 17*pi**4/172800","11397":"-641*f_3/34560 - f_5/320 - pi**4/69120 - 2063/3732480","11398":"f_3**2/45 - 1511*f_3/540 - pi**4*f_3/7200 + 1201*f_5/432 + 79*f_7/960 - 5*pi**4/864 + pi**6/972","11399":"-f_3**2/48 - 395*f_3/288 + 455*f_5/288 - pi**4/576 + 5*pi**6/18144","11400":"-37*f_3**2/540 - pi**4*f_3/4320 + 2197*f_3/3240 - 383*f_5/648 + 19*f_7/2880 - 11*pi**6/40824 + 29*pi**4/16200","11401":"13*f_3**2/48 - 17827*f_3/17280 + 85*f_5/288 - 337*pi**4/172800 - 5729/51840 + 23*pi**6/22680","11402":"-f_3/2304 + pi**4/691200 + 28663/29859840","11403":"-f_3/1920 + pi**4/172800 + 5719/7464960","11404":"103*f_3/414720 + 59*f_5/103680 - 52619/89579520 + pi**4/460800","11405":"-f_3/2304 + pi**4/345600 + 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pi**6/1088640","11802":"-247*f_3/34560 - 7*f_5/17280 + 47*pi**4/3110400 + 3272617/67184640","11803":"-13*f_3**2/20 + pi**4*f_3/600 + 43*f_3/36 - 5*f_5/72 - 21*f_7/40 - pi**4/900","11804":"7*f_3**2/40 + 7*f_3*f_5/20 - pi**4*f_3/600 - 9*f_3_5/40 + 7*f_5/72 - 4123*f_7/5760 - pi**6/4536 + 2063*pi**8/30240000","11805":"-97*f_3**2/480 + f_3/16 + pi**4*f_3/1440 + 3787*f_5/8640 - 11*f_7/96 - 13*pi**6/36288 + pi**4/864","11806":"-22*f_3**2/45 + 131*f_3*f_5/180 + pi**4*f_3/225 - 6*f_3_5/5 + 959*f_7/1080 - 181*pi**8/17010000","11807":"-223*f_3**2/2160 - 421*f_3/4320 + 7*pi**4*f_3/10800 + 53*f_5/864 + 29*f_7/960 - 113*pi**4/129600 + 19*pi**6/163296","11808":"-77*f_3/8640 + 53*f_5/2880 - 68801/4478976 + 11*pi**4/129600","11809":"19*f_3/3840 + 73*f_5/1920 - 2509657/44789760 + 13*pi**4/69120","11810":"5*f_3**2/8 + 173*f_3*f_5/40 - pi**4*f_3/200 - 273*f_3_5/40 - 455*f_7/384 + 5539*pi**8/12960000","11811":"-11*f_3**2/540 + pi**4*f_3/5400 + 1163*f_3/8640 + 271*f_5/4320 - 797*f_7/5760 - 31*pi**6/163296 + 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pi**6/36288 + 71*pi**4/518400","11840":"-f_3**2/180 - 361*f_3/3840 + 577*f_5/4320 - 73*pi**4/345600 - 19193/933120 + pi**6/54432","11841":"f_3**2/90 - pi**4*f_3/3600 + 167*f_3/480 - 427*f_5/1080 + 359*f_7/480 - 11047/25920 - pi**6/6804 + pi**4/2400","11842":"-29*f_3**2/2160 + 7*f_3/2880 + pi**4*f_3/10800 - 2387*f_5/12960 - 359*f_7/1440 - 11*pi**4/28800 + 35197/311040 + 29*pi**6/163296","11843":"-f_3**2 - 8*f_3/3 - 5*f_5 + 147*f_7/16","11844":"-f_3**2 - 2*f_3 + 10*f_5/3","11845":"-f_3**2/240 - 421*f_3/1728 - 241*f_5/1440 - pi**4/4320 + pi**6/18144 + 84983/414720","11846":"-149*f_3**2/480 + 601*f_3/2160 + 101*f_5/360 - 373*pi**4/172800 - pi**6/5670 + 84497/414720","11847":"113*f_3**2/480 - 7651*f_3/17280 + 4*f_5/9 - 2887/10368 - 11*pi**6/90720 + 91*pi**4/86400","11848":"143*f_3**2/1080 - 439*f_3/2160 - 11*pi**4*f_3/21600 - 7*f_5/54 - 317*f_7/2880 + 83*pi**4/129600 + 14033/103680 + 13*pi**6/81648","11849":"-f_3**2/80 - 539*f_3/6912 + 257*f_5/2880 + pi**4/38400 + 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812*f_7/45 - pi**6/324 + 181*pi**8/2835000","11861":"-17*f_3**2/6 + 87*f_3*f_5/20 - pi**4*f_3/300 + 139*f_3/60 - 27*f_3_5/20 - 1085*f_5/72 + 3843*f_7/320 - 11*pi**6/4536 + pi**4/600 + 2063*pi**8/5040000","11862":"-4*f_3**3/3 + 3*f_3**2 + 23*f_5/3 + 889*f_7/48 - 1567*f_9/54","11863":"f_3**2/180 - pi**4*f_3/720 + 1061*f_3/4320 + 119*f_5/540 - 19*f_7/24 + pi**6/6804 + 13*pi**4/8640","11864":"-19*f_3**2/960 - 23249*f_3/622080 - 329*f_5/17280 - 53249/3732480 + pi**6/181440 + 1309*pi**4/6220800","11865":"-47*f_3**2/30 - 2*f_3*f_5/3 - 775*f_5/36 + 4361*f_7/180 - pi**6/324 + 7*pi**8/16200","11866":"533*f_3**2/360 + pi**4*f_3/225 + 3791*f_3/4320 - 3611*f_5/1080 - 107*f_7/320 - 319*pi**4/43200 + pi**6/1701","11867":"f_3**2/30 + f_3/40 - 7*f_5/36 - pi**6/2268 + pi**4/1200 + 799/1080","11868":"3*f_3**2/320 + 4931*f_3/17280 + 29*f_5/160 - 624797/829440 - pi**4/69120 + pi**6/30240","11869":"37*f_3**2/120 - 1199*f_3/2160 - pi**4*f_3/600 - 7*f_5/120 + 167/1620 + 13*pi**4/8640","11870":"13*f_3**2/320 + 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49*pi**4/32400","11881":"-3*f_3**2 - 5*f_3*f_5/2 + 2*f_3/3 + 6*f_3_5 + 11*f_5/6 - 29*pi**8/94500","11882":"3*f_3**2/4 - 3*f_3/2 - 19*f_5/4 + 21*f_7/4","11883":"28*f_3**2/45 + 7*pi**4*f_3/3600 + 14861*f_3/4320 + 733*f_5/1080 - 53*f_7/8 - 71*pi**4/8640 + 5*pi**6/3402","11884":"73*f_3/13824 + 5*f_5/6912 - 23*pi**4/691200 + 678211/268738560","11885":"-4*f_3**3/3 + 4*f_3**2 + 3*f_3*f_5/2 + 14*f_7 - 1063*f_9/54","11886":"19*f_3**2/60 - 133*f_3/30 - pi**4*f_3/300 + 44*f_5/9 - 7*f_7/40 - pi**4/300 + pi**6/1134","11887":"-28*f_7 + 28*f_9","11888":"91*f_3**2/60 - 21*f_3*f_5/10 + pi**4*f_3/150 + 27*f_3_5/20 + 775*f_5/72 - 10157*f_7/960 - 2063*pi**8/5040000 + pi**6/648","11889":"-39*f_3**2/20 + 27*f_3*f_5/20 - pi**4*f_3/100 - 27*f_3_5/20 - 103*f_5/12 + 9877*f_7/960 - pi**6/756 + 2063*pi**8/5040000","11890":"-11*f_3**2/12 + 21*f_3*f_5/10 - 541*f_3/90 - pi**4*f_3/300 - 27*f_3_5/20 - 113*f_5/12 + 15127*f_7/960 - pi**6/756 - pi**4/225 + 2063*pi**8/5040000","11891":"4*f_3**3/3 - 3*f_3*f_5 - 665*f_7/24 + 1567*f_9/54","11892":"12*f_3**2 - 9*f_3*f_5 - 273*f_7/8 + 28*f_9","11893":"-39*f_3**2/4 + 9*f_3*f_5 - 13*f_3/2 - 119*f_5/4 + 651*f_7/16","11894":"-16*f_3**3/3 + 21*f_3*f_5/2 + 70*f_7/3 - 2969*f_9/108","11895":"29*f_3**2/48 - 5*f_3*f_5/6 - 79*f_3/96 + 115*f_5/96 - 5*pi**6/18144 + pi**4/576","11896":"9*f_3**2 - 9*f_3*f_5 + 3*f_3 + 3*f_5 - 147*f_7/4 + 28*f_9","11897":"29*f_3**2/48 - 5*f_3*f_5/6 - 175*f_3/96 + 235*f_5/96 - 5*pi**6/18144 + pi**4/576","11898":"f_3**2/5760 + 773*f_3/248832 + 161*f_5/34560 - 7*pi**4/165888 - pi**6/362880 + 16709/14929920","11899":"-47*f_3**2/360 - 2531*f_3/4320 + pi**4*f_3/1800 + 607*f_5/2160 - 27*f_7/160 - 73*pi**4/8640 + 47*pi**6/27216","11900":"12*f_3**2 - 47*f_3*f_5/2 + 36*f_3_5 - 63*f_7/2 + 255*f_9/16 - 29*pi**8/15750","11901":"-47*f_3**2/15 + 539*f_3*f_5/60 - pi**4*f_3/150 - 27*f_3_5/5 + 77*f_5/6 - 24353*f_7/1440 - pi**6/378 + 8767*pi**8/11340000","11902":"4243*f_3/311040 + 37*f_5/17280 - 20707/3359232 - pi**4/3110400","11903":"-3*f_3/320 - pi**4/115200 - 1181/2239488","11904":"-697*f_3/34560 - 31*f_5/360 + pi**4/10800 + 3311137/44789760","11905":"979*f_3/34560 + 31*f_5/360 - 4283203/44789760 - 7*pi**4/43200","11906":"59*f_3/2880 + 17*f_5/160 - 3925/27648 - 19*pi**4/28800","11907":"569*f_3**2/360 - 5107*f_3/4320 - 11*pi**4*f_3/3600 - 841*f_5/540 + 81*f_7/160 - 11*pi**4/8640 + 19*pi**6/27216","11908":"-f_3/3456 + f_5/1152 - 7*pi**4/777600 + 18103/89579520","11909":"-589*f_3/622080 - 7*f_5/34560 - 4089953/806215680 - 11*pi**4/6220800","11910":"-f_3/3456 + f_5/1152 - 7*pi**4/777600 + 18103/89579520","11911":"-5*f_3/13824 + f_5/7680 - 47*pi**4/12441600 - 151/2985984","11912":"-5*f_3**2/48 + 389*f_3/6912 + pi**4*f_3/1200 + 91*f_5/960 - 383*pi**4/345600 + 2417/414720","11913":"-95*f_3/384 - 21*f_5/160 - 7*pi**4/19200 + 9799/23040","11914":"35*f_3**2/24 - 5*f_3*f_5/3 - 109*f_3/48 + 45*f_5/16 - 5*pi**6/9072 + pi**4/288","11915":"-f_3**2/4 + 61*f_3/64 - 539/576 + pi**4/1920","11916":"7*f_3**2/120 - pi**4*f_3/600 + 1459*f_3/5760 - 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pi**6/4536 + 2063*pi**8/30240000","11992":"-5269*f_3/34560 - 79*f_5/1440 + 7*pi**4/69120 + 190693/829440","11993":"f_3**2/144 - 1213*f_3/103680 - 23*f_5/432 - 43*pi**4/207360 + 12817/311040 + 37*pi**6/544320","11994":"19*f_3**2/96 + 3049*f_3/3456 - 137*f_5/144 - 2887/10368 - 13*pi**6/45360 + 163*pi**4/86400","11995":"-1213*f_3/5760 + 23*f_5/480 - 13*pi**4/57600 + 6433/69120","11996":"49*f_3/51840 - 67927/16796160 - pi**4/172800","11997":"f_3/60 - 407/5184 - pi**4/28800","11998":"-589*f_3/622080 - 7*f_5/34560 - 4089953/806215680 - 11*pi**4/6220800","11999":"f_3**2/30 - 16*f_3/15 + pi**4*f_3/300 + 115*f_5/36 - 147*f_7/80 - pi**6/1134 + pi**4/300","12000":"29*f_3**2/5 - 63*f_3*f_5/20 + 41*f_3/20 - 27*f_3_5/20 + 39*f_5/4 - 5537*f_7/320 - pi**6/756 - pi**4/200 + 2063*pi**8/5040000","12001":"359*f_3**2/360 - 7*pi**4*f_3/1800 + 1837*f_3/2160 - 749*f_5/432 + 37*f_7/240 - 23*pi**6/27216 + 23*pi**4/4320","12002":"7*f_3**2/8640 - 9479*f_3/622080 + 287*f_5/17280 - pi**6/102060 + 1247/1866240 + 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139*f_3/3456 - 187*f_5/3456 - 943427/22394880 - 67*pi**4/259200 + pi**6/54432","12245":"341*f_3/34560 + 53*f_5/640 - 1087247/22394880 + pi**4/12800","12246":"-f_3**2/80 + 73*f_3/6912 - 77*f_5/1152 - 17*pi**4/345600 + 856969/22394880","12247":"-527*f_3/2880 + 11*f_5/120 - 19*pi**4/86400 + 113/2880","12248":"367*f_3/12960 + 37*f_5/120 - 8263/25920 + 37*pi**4/64800","12249":"713*f_3/2880 - 259*f_5/720 - 19*pi**4/86400 + 73/2880","12250":"-49*f_3**2/480 + 3857*f_3/5760 + 163*f_5/360 - 10975/9216 - 37*pi**4/57600 + pi**6/5184","12251":"127*f_3**2/72 - 839*f_3/864 - 11*pi**4*f_3/3600 - 1171*f_5/540 + 81*f_7/160 - 23*pi**4/8640 + 25*pi**6/27216","12252":"-71*f_3**2/240 + 75419*f_3/103680 - 19*f_5/180 - 980491/2488320 - 179*pi**4/518400 - pi**6/40320","12253":"f_3**2/6 - 17*f_3/96 - 1621/3456 + pi**4/576","12254":"31*f_3/864 + 7*f_5/480 - pi**4/9600 - 521/103680","12255":"-5351*f_3/103680 + 13*f_5/480 + 391*pi**4/3110400 + 569947/33592320","12256":"-5251*f_3/34560 + 11*f_5/288 + 49*f_7/640 + 7*pi**4/38400 + 361879/7464960","12257":"71*f_3/4320 + f_5/1440 - pi**4/9600 + 631/103680","12258":"5*f_3**2/72 - 1717*f_3/2160 - pi**4*f_3/3600 + 161*f_5/432 + 359*f_7/480 - 25*pi**6/27216 - 113/4320 + 113*pi**4/21600","12259":"-49*f_3**2/360 - 643*f_3/4320 + pi**4*f_3/3600 + 643*f_5/1080 - 359*f_7/480 - 11*pi**4/8640 + 13*pi**6/27216","12260":"7*f_3/120 - pi**4/2400 - 311/11520","12261":"-71*f_3/1920 + f_5/16 - 7*pi**4/19200 + 317/23040","12262":"7*f_3**2/90 - 607*f_3/540 - pi**4*f_3/3600 + 643*f_5/540 + 359*f_7/480 - pi**6/972 - 2827/17280 + 29*pi**4/8640","12263":"-353*f_3/8640 + 3*f_5/64 + 49*f_7/640 - 1272361/22394880 + 89*pi**4/518400","12264":"-f_3**2/144 - f_3/8640 - 107*f_5/2160 - pi**6/54432 + pi**4/64800 + 1276763/22394880","12265":"61*f_3**2/240 - 90361*f_3/103680 + 11*f_5/180 - pi**6/40320 + 91*pi**4/518400 + 1694237/2488320","12266":"-5*f_3**2/1728 + 2201*f_3/622080 + 7*f_5/3456 - 29*pi**4/6220800 + pi**6/1632960 + 8863/3732480","12267":"f_3**2/320 - 67*f_3/124416 + 17*f_5/17280 - pi**6/272160 + 7*pi**4/1244160 + 2111/1866240","12268":"-13*f_3**2/5760 + 4361*f_3/1244160 - 5*f_5/2304 - 149*pi**4/12441600 + 401/1492992 + pi**6/544320","12269":"35*f_3**2/12 - 18*f_3*f_5/5 + pi**4*f_3/150 + 27*f_3_5/20 + 811*f_5/72 - 10801*f_7/960 - 2063*pi**8/5040000 + pi**6/648","12270":"-13*f_3**2/120 + 8417*f_3/31104 + f_5/27 - 562373/3732480 - 239*pi**4/388800 + pi**6/60480","12271":"-19*f_3**2/144 + pi**4*f_3/3600 + 1019*f_3/4320 + 137*f_5/864 + 61*f_7/480 - 7*pi**6/7776 + 221*pi**4/43200","12272":"-4*f_3**2 + 9*f_3*f_5/2 + 665*f_7/24 - 28*f_9","12273":"-17*f_3**2/72 - 11*pi**4*f_3/3600 + 25*f_3/864 - 271*f_5/540 + 81*f_7/160 - 23*pi**4/8640 + 25*pi**6/27216","12274":"-f_3/768 - f_5/240 + 121/1866240 + 23*pi**4/345600","12275":"-353*f_3/8640 + 3*f_5/64 + 49*f_7/640 - 1272361/22394880 + 89*pi**4/518400","12276":"-11*f_3**2/2880 - 311*f_3/20736 - 29*f_5/8640 - pi**6/544320 + 35653/2488320 + 89*pi**4/518400","12277":"4*f_3**3/3 - 13*f_3*f_5/2 - 14*f_7 + 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62089/2488320","12290":"-37*f_3**2/1440 - 133*f_3/25920 + pi**4*f_3/12960 + 1787*f_5/25920 + 23*f_7/8640 - 5*pi**6/108864 + 329/622080 + pi**4/86400","12291":"17*f_3**2/4320 - 61*f_3/10368 - pi**4*f_3/32400 - 14*f_5/405 + 797*f_7/34560 - 13*pi**4/172800 + 5*pi**6/163296","12292":"-f_3**2/90 - 581*f_3/51840 + pi**4*f_3/32400 + 437*f_5/6480 + 323*f_7/34560 - 5*pi**6/108864 - 9397/622080 + 49*pi**4/518400","12293":"-83*f_3/207360 - 107*f_5/17280 - pi**4/2073600 + 20471/4976640","12294":"23*f_3**2/160 - 12551*f_3/34560 + 83*f_5/320 - 138961/414720 + pi**6/10080 + 523*pi**4/345600","12295":"-3*f_3**2/5 + 3839*f_3/2880 + f_5/60 - 33691/69120 - 61*pi**4/28800","12296":"4*f_3**2/15 - 3*f_3/5 - 13*f_5/18 - pi**6/1134 + 2693/1080","12297":"-49*f_3**2/360 + pi**4*f_3/3600 + 4397*f_3/4320 - 1157*f_5/1080 - 359*f_7/480 - 11*pi**4/8640 + 13*pi**6/27216","12298":"139*f_3**2/2880 + 5407*f_3/103680 - 181*f_5/1080 - 257*pi**4/518400 + 7679/311040 + 41*pi**6/544320","12299":"f_3**2/320 + 2143*f_3/103680 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65*f_5/12 + 2107*f_7/192 - 2063*pi**8/5040000 + pi**6/756","12393":"-f_3**2/5 + 18*f_3*f_5/5 + 31*f_3/20 - 27*f_3_5/20 + 25*f_5/4 - 4067*f_7/320 - pi**6/756 - pi**4/200 + 2063*pi**8/5040000","12394":"-19*f_3**2/2880 + 10807*f_3/103680 - 131*f_5/1080 - 11*pi**6/136080 + 229*pi**4/518400 + 21197/311040","12395":"f_3**2/480 + 13*f_3/10368 + 101*f_5/720 - 37021/248832 - pi**6/36288 + 71*pi**4/518400","12396":"-11*f_3**2/576 - 9617*f_3/103680 + 79*f_5/1080 - 251*pi**4/518400 + 9371/311040 + 23*pi**6/272160","12397":"-667*f_3/51840 - f_5/96 - pi**4/129600 + 237433/33592320","12398":"-f_3**2/960 - 9401*f_3/103680 + f_5/45 - 179*pi**4/518400 + pi**6/15120 + 21197/311040","12399":"f_3**2/480 + 13*f_3/10368 + 101*f_5/720 - 37021/248832 - pi**6/36288 + 71*pi**4/518400","12400":"-29*f_3**2/120 - 9*f_3*f_5/40 + pi**4*f_3/900 + 9*f_3_5/40 + 5*f_5/432 + 3703*f_7/5760 - 2063*pi**8/30240000 + pi**6/3888","12401":"f_3**2/480 - 2141*f_3/103680 + 217*f_5/2880 - pi**6/30240 - 323*pi**4/1036800 + 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57071/311040","12413":"107*f_3**2/240 - 3*f_3*f_5/20 - 29*f_3/192 - 9*f_3_5/40 + 173*f_5/160 - 2989*f_7/1920 - pi**6/6048 - 127*pi**4/86400 + 95/1728 + 2063*pi**8/30240000","12414":"317*f_3**2/60 + 27*f_3*f_5/20 - pi**4*f_3/150 - 27*f_3_5/20 + 125*f_5/72 - 10423*f_7/960 - pi**6/648 + 2063*pi**8/5040000","12415":"241*f_3**2/80 - 3*pi**4*f_3/400 + 601*f_3/360 - 8927*f_5/1440 - 17*f_7/16 - 41*pi**4/3600 + 59*pi**6/18144","12416":"53*f_3**2/24 - 5*f_3*f_5/3 - 145*f_3/48 + 45*f_5/16 - 5*pi**6/9072 + pi**4/288","12417":"-47*f_3**2/480 + 571*f_3/9720 - 49*f_5/1440 + pi**6/90720 + 83/7680 + 179*pi**4/1555200","12418":"49*f_3/288 + 17*f_5/60 - 569/4320 + 11*pi**4/14400","12419":"7*f_3**2/72 - pi**4*f_3/1800 + 3421*f_3/2160 - 113*f_5/432 - 67*f_7/80 - 5*pi**6/3888 + 569/4320 + 151*pi**4/21600","12420":"-149*f_3**2/120 + pi**4*f_3/400 + 47*f_3/180 + 391*f_5/144 + 209*f_7/480 - 23*pi**6/9072 - 4207/17280 + 47*pi**4/7200","12421":"437*f_3**2/180 - pi**4*f_3/360 + 899*f_3/864 - 4337*f_5/540 + 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7*pi**8/16200","12644":"23*f_3**2/432 - 809*f_3/5760 - 17*f_5/480 + 5069/207360 + pi**4/2304","12645":"f_3**2/2880 - 923*f_3/155520 + f_5/40 - 13*pi**6/544320 - 229*pi**4/1036800 + 15469/233280","12646":"4*f_3**3/3 - 4*f_3**2 - 7*f_5 - 28*f_7/3 + 1063*f_9/54","12647":"9*f_3**2 - 9*f_3*f_5 - 2*f_3 - 9*f_5 - 147*f_7/8 + 28*f_9","12648":"6*f_3**2 - 35*f_7/4","12649":"11*f_3**2/270 - pi**4*f_3/4320 + 1187*f_3/4320 - 53*f_5/288 - 19*f_7/144 - 49*pi**4/129600 + pi**6/11664","12650":"23*f_3**2/120 - pi**4*f_3/1800 + 7*f_3/180 - 59*f_5/216 - 7*f_7/240 - pi**4/1800 + pi**6/6804","12651":"13*f_3**2/24 + f_3*f_5/10 - pi**4*f_3/600 - 9*f_3_5/40 + 37*f_5/72 - 7903*f_7/5760 - pi**6/4536 + 2063*pi**8/30240000","12652":"23*f_3**2/120 - pi**4*f_3/1800 + 37*f_3/180 - 13*f_5/27 - 7*f_7/240 - pi**4/1800 + pi**6/6804","12653":"8*f_3**2/45 - 287*f_3*f_5/90 + pi**4*f_3/225 + 24*f_3_5/5 + 28*f_7/135 - 5401*pi**8/17010000","12654":"7*f_3**2/20 + f_3*f_5/10 - pi**4*f_3/1800 - f_3/360 - 9*f_3_5/40 + 215*f_5/432 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1187*f_5/432 + 19*f_7/12 - 29*pi**6/27216 + 67*pi**4/21600","12663":"-7*f_3**2/180 + 1087*f_3/8640 - 25*f_5/216 - 1171/11520 - 13*pi**4/86400 + pi**6/13608","12664":"-f_3**2/90 - 35*f_3/108 + 47*f_5/108 - pi**4/1080 + pi**6/6804","12665":"-7*f_3**2/720 + 773*f_3/31104 - 97*f_5/4320 - 31*pi**6/1088640 - 11*pi**4/207360 + 7369/233280","12666":"7*f_3**2/480 - 9913*f_3/311040 + 47*f_5/2160 - pi**6/241920 - pi**4/2073600 + 14791/552960","12667":"-f_3**2 - 2*f_3 + 10*f_5/3","12668":"7*f_3**2/120 - 131*f_3/648 + 257*f_5/720 - 28873/77760 + 43*pi**4/103680 + 31*pi**6/181440","12669":"167*f_3**2/60 - 3*f_3*f_5/20 - pi**4*f_3/150 - 27*f_3_5/20 - 145*f_5/72 - 581*f_7/320 - pi**6/648 + 2063*pi**8/5040000","12670":"-7*f_3**2/80 + 3467*f_3/12960 - 37*f_5/360 - 519317/2488320 - 167*pi**4/1036800 + pi**6/40320","12671":"-10*f_3**2 + 10*f_3*f_5 + 7*f_7/4","12672":"555*f_3*f_5/2 - 450*f_3_5 + 29*pi**8/1260","12673":"-4*f_3**3/3 - 160*f_3*f_5 + 288*f_3_5 - 1063*f_9/54 - 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pi**4/28800 + 38353/4478976","12744":"23*f_3**2/720 + 1921*f_3/17280 - 589*f_5/3456 - 133*pi**4/259200 - 746111/22394880 + pi**6/13608","12745":"101*f_3**2/4320 - pi**4*f_3/4320 + 3733*f_3/8640 - 569*f_5/2160 - 16*f_7/45 - 23*pi**6/326592 + 107*pi**4/129600","12746":"7*f_3**2/720 - 1307*f_3/31104 - 61*f_5/864 - 1157/29160 + 31*pi**6/1088640 + 299*pi**4/1036800","12747":"14*f_3**2/15 - 57*f_3*f_5/20 - 49*f_3/60 + pi**4*f_3/300 + 27*f_3_5/20 + 311*f_5/72 - 609*f_7/320 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","12748":"-43*f_3**2/12 + 9*f_3*f_5/10 - 209*f_3/90 + pi**4*f_3/300 + 27*f_3_5/20 - 37*f_5/4 + 15883*f_7/960 - 2063*pi**8/5040000 + pi**4/225 + pi**6/756","12749":"29*f_3**2/180 - pi**4*f_3/225 + 301*f_3/432 + 173*f_5/432 - 271*f_7/320 - 31*pi**6/27216 + 203*pi**4/21600","12750":"27*f_3**2/160 - pi**4*f_3/800 + 179*f_3/720 - 2113*f_5/2880 - 13*f_7/160 - 43*pi**4/7200 + 37*pi**6/36288","12751":"47*f_3**2/480 + 5561*f_3/17280 + 1111*f_5/1440 - 341263/414720 - 13*pi**6/45360 - 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pi**4*f_3/7200 + 1255*f_5/432 - 67*f_7/320 - 5*pi**4/864 + pi**6/972","12783":"-7*f_3**2/80 + 20479*f_3/51840 + 21*f_5/160 - 32549/31104 + 829*pi**4/518400 + 13*pi**6/45360","12784":"-4*f_3**3/3 + 4*f_3**2 + 3*f_3*f_5/2 + 14*f_7 - 1063*f_9/54","12785":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","12786":"21*f_3**2/20 + 3*f_3*f_5/5 + 121*f_3/60 - 27*f_3_5/20 + 127*f_5/24 - 3479*f_7/320 - pi**4/120 - pi**6/1512 + 2063*pi**8/5040000","12787":"5*f_3**2/288 + 8843*f_3/103680 + 523*f_5/8640 - 145327/622080 - pi**6/272160 + 221*pi**4/1036800","12788":"-7*f_3**2/480 + 4093*f_3/17280 + 23*f_5/180 - 20551/51840 - pi**6/6480 + pi**4/43200","12789":"-4*f_3**3/3 + 4*f_3**2 + 3*f_3*f_5/2 + 14*f_7 - 1063*f_9/54","12790":"-17*f_3**2/540 - pi**4*f_3/4320 + 373*f_3/960 - 409*f_5/2160 - 863*f_7/2880 - 5*pi**6/81648 + 199*pi**4/259200","12791":"-13*f_3**2/120 - 7*f_3/18 + pi**4*f_3/600 + f_5/4 + 7*f_7/20 - pi**4/900","12792":"2*f_3**2 - 5*f_3*f_5/2","12793":"107*f_3**2/60 + 3*f_3*f_5/5 - pi**4*f_3/150 - 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pi**4*f_3/4320 + 53*f_5/288 + 71*f_7/1440 - 17*pi**4/32400 + 13*pi**6/163296","12833":"-3*f_3**2/40 - 7*f_3/36 - pi**4*f_3/1800 + 5*f_5/27 + 133*f_7/720 - pi**4/1800 + pi**6/6804","12834":"-293*f_3**2/180 - 3329*f_3/2160 + pi**4*f_3/900 + 2329*f_5/432 - 377*f_7/960 - 59*pi**6/27216 + 41*pi**4/4320","12835":"59*f_3**2/30 - 7*f_3*f_5/3 + 133*f_5/36 - 973*f_7/360 - 7*pi**8/16200 + pi**6/324","12836":"-13*f_3**2/4 - 3*f_3*f_5/5 + pi**4*f_3/100 + 27*f_3_5/20 - 47*f_5/12 + 2961*f_7/320 - 2063*pi**8/5040000 + pi**6/756","12837":"-143*f_3**2/72 + pi**4*f_3/900 + 36647*f_3/4320 - 8201*f_5/1080 + 407*f_7/960 - 79*pi**4/43200 - pi**6/13608","12838":"13*f_3**2/72 - 773*f_3/864 + pi**4*f_3/900 + 1279*f_5/1080 - 95*f_7/192 - 199*pi**4/43200 + 5*pi**6/13608","12839":"7*f_3/480 + 113*f_5/8640 - 133327/4478976 + 29*pi**4/1036800","12840":"-f_3**2/1920 + 3817*f_3/311040 + 49*f_5/8640 - 19*pi**4/138240 - pi**6/362880 + 131177/4976640","12841":"7*f_3**2/720 + 805*f_3/3456 - 983*f_5/8640 - 335257/2239488 - pi**6/54432 + 7*pi**4/43200","12842":"-307*f_3/5760 - 7*f_5/960 + 17*pi**4/172800 + 17467/829440","12843":"37*f_3**2/270 - 8137*f_3/8640 - 7*pi**4*f_3/21600 + 563*f_5/720 + 65*f_7/192 - 25*pi**6/81648 + 17*pi**4/10368","12844":"11*f_3**2/720 - 28541*f_3/103680 - 637*f_5/2160 - 221*pi**4/1036800 + pi**6/54432 + 531839/829440","12845":"277*f_3**2/360 - 2647*f_3/2160 + pi**4*f_3/1800 + 737*f_5/432 - 47*f_7/40 - 25*pi**6/27216 + 119*pi**4/21600","12846":"-97*f_3**2/360 - pi**4*f_3/1800 + 21647*f_3/4320 - 8527*f_5/2160 - 341*f_7/240 - 11*pi**6/27216 + 41*pi**4/43200","12847":"-61*f_3**2/1440 - 5909*f_3/311040 - 41*f_5/320 - 35197/933120 + 49*pi**4/124416 + 13*pi**6/272160","12848":"227*f_3/1728 - 2*f_5/3 - 13*pi**4/17280 + 3403/5184","12849":"-47*f_3**2/120 + 7817*f_3/10368 - 497*f_5/720 - 31*pi**6/181440 + 31*pi**4/51840 + 41831/155520","12850":"167*f_3**2/360 + pi**4*f_3/900 + 7523*f_3/4320 - 149*f_5/270 - 667*f_7/320 - 259*pi**4/43200 + pi**6/1701","12851":"41*f_3**2/4 - 9*f_3*f_5 - 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11*pi**6/163296","12860":"7*f_3**2/24 + 9*f_3*f_5/40 - pi**4*f_3/600 - 9*f_3_5/40 + 7*f_5/72 - 4193*f_7/5760 - pi**6/4536 + 2063*pi**8/30240000","12861":"179*f_3**2/180 - 8761*f_3/2160 + pi**4*f_3/450 + 1523*f_5/432 - 159*f_7/320 - 13*pi**6/27216 + 53*pi**4/21600","12862":"12*f_3**2 - 9*f_3*f_5 - 273*f_7/8 + 28*f_9","12863":"-2*f_3**3/3 - 80*f_3*f_5 + 144*f_3_5 - 1063*f_9/108 - 58*pi**8/7875","12864":"-f_3**2/17280 - 17*f_3/82944 - 119*f_5/103680 - 371/1244160 + 169*pi**4/37324800 + pi**6/1088640","12865":"-f_3**2/640 + 3281*f_3/1244160 + f_5/34560 - 67333/11197440 - pi**4/2488320 + pi**6/544320","12866":"5*f_3**2/72 - pi**4*f_3/360 - 1043*f_3/4320 + 3547*f_5/2160 - 19*f_7/12 + 5*pi**6/27216 + 23*pi**4/8640","12867":"5*f_3**2/10368 - 203*f_3/248832 - 17*f_5/311040 - pi**6/9797760 + 599/1244160 + 193*pi**4/37324800","12868":"-3*f_3**2/80 - 4811*f_3/34560 + 157*f_5/480 - 112537/414720 + pi**6/60480 + 343*pi**4/345600","12869":"-4*f_3**2/15 + 12689*f_3/17280 - 91*f_5/144 - 28721/51840 - 709*pi**4/172800 + 107*pi**6/90720","12870":"-11*f_3**2/120 - 7*f_3/36 - pi**4*f_3/1800 + 31*f_5/216 + 91*f_7/360 - pi**4/1800 + pi**6/6804","12871":"181*f_3**2/2160 - pi**4*f_3/2160 + 655*f_3/2592 - 193*f_5/2592 - 19*f_7/72 - 103*pi**4/129600 + 29*pi**6/163296","12872":"-131*f_3**2/480 + 31201*f_3/17280 + 5357*f_5/1440 - 441*f_7/80 - pi**6/22680 - 383/10368 + pi**4/43200","12873":"-6*f_3**2 + 9*f_3*f_5/2 + f_3 + 21*f_5/2 + 147*f_7/8 - 28*f_9","12874":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","12875":"263*f_3**2/60 - 9*f_3*f_5/10 - pi**4*f_3/150 - 27*f_3_5/20 + 497*f_5/72 - 2317*f_7/192 - pi**6/648 + 2063*pi**8/5040000","12876":"-19*f_3**2/10 + pi**4*f_3/300 + 1979*f_3/288 - 67*f_5/90 + 427*f_7/480 - 73049/17280 - pi**6/567 + pi**4/14400","12877":"-107*f_3**2/40 + 9*f_3*f_5/10 + 3521*f_3/1440 + 27*f_3_5/20 - 419*f_5/80 + 2009*f_7/320 - 2063*pi**8/5040000 - 373/864 + 119*pi**4/14400 + pi**6/1008","12878":"11*f_3**2/48 - f_3/32 - 469*f_5/720 - 3*pi**4/3200 + 22999/138240 + 5*pi**6/18144","12879":"43*f_3**2/80 - 56779*f_3/17280 + 101*f_5/96 + 147*f_7/320 + 167*pi**4/172800 + pi**6/2160 + 59347/51840","12880":"109*f_3**2/360 - 16093*f_3/2160 - pi**4*f_3/3600 + 4973*f_5/432 - 761*f_7/480 - 73*pi**6/27216 - 2441/4320 + 281*pi**4/21600","12881":"269*f_3**2/60 - 33*f_3*f_5/20 - pi**4*f_3/150 - 27*f_3_5/20 + 485*f_5/72 - 10703*f_7/960 - pi**6/648 + 2063*pi**8/5040000","12882":"-221*f_3**2/360 + 17*pi**4*f_3/3600 + 7517*f_3/2160 - 1537*f_5/432 + 17*f_7/48 - 13*pi**6/27216 - 11*pi**4/10800","12883":"23*f_3**2/480 - 877*f_3/2592 - 313*f_5/720 - 623*pi**4/518400 + pi**6/7560 + 1135543/1244160","12884":"31*f_3**2/480 + 29449*f_3/17280 - 3793*f_5/1440 - 7*pi**6/12960 + 7*pi**4/1728 + 38969/51840","12885":"106079/134369280","12886":"7*f_3**2/40 + 7*f_3*f_5/20 - pi**4*f_3/600 - 9*f_3_5/40 + 7*f_5/72 - 4123*f_7/5760 - pi**6/4536 + 2063*pi**8/30240000","12887":"51*f_3**2/20 - 33*f_3*f_5/20 + 547*f_3/60 - 27*f_3_5/20 + 403*f_5/24 - 9653*f_7/320 - pi**4/120 - pi**6/1512 + 2063*pi**8/5040000","12888":"-f_3**2/20 - 9*f_3*f_5/40 - f_3/24 + 9*f_3_5/40 - 5*f_5/12 + 1813*f_7/1920 - 2063*pi**8/30240000 + pi**4/1200 + pi**6/4536","12889":"5*f_3**2/432 + 11*pi**4*f_3/10800 + 3031*f_3/4320 - 863*f_5/864 + 361*f_7/2880 - 17*pi**4/25920 - pi**6/163296","12890":"137*f_3/25920 - 404977/134369280 - 13*pi**4/518400","12891":"-f_3**2/320 + 9319*f_3/622080 - 13*f_5/3456 - 199*pi**4/2073600 - 43381/4976640 + pi**6/272160","12892":"-61*f_3/17280 + pi**4/57600 + 1529/279936","12893":"-143*f_3/69120 - 7*f_5/11520 - 312067/268738560 + 11*pi**4/2073600","12894":"-5*f_3/20736 - f_5/7680 - 1487/8957952 + 77*pi**4/12441600","12895":"383*f_3/51840 - f_5/360 - 49337/44789760 + pi**4/51840","12896":"5*f_3**2/1728 - 4567*f_3/622080 + f_5/10368 - pi**6/1632960 + 917/373248 + 7*pi**4/76800","12897":"121*f_3/17280 - pi**4/34560 + 361/124416","12898":"673*f_3**2/360 - pi**4*f_3/900 + 9049*f_3/4320 - 3709*f_5/1080 - 2269*f_7/960 - 61*pi**4/8640 + 11*pi**6/6804","12899":"11*f_3**2/120 - 1769*f_3/17280 - 2317*f_5/2880 - 7*pi**4/34560 + pi**6/9072 + 246457/414720","12900":"121*f_3**2/40 - 51*f_3*f_5/10 - 6679*f_3/1440 + 27*f_3_5/20 + 1433*f_5/240 + 49*f_7/64 - 2063*pi**8/5040000 + 3367/4320 + 119*pi**4/14400 + pi**6/1008","12901":"341*f_3/34560 + 53*f_5/640 - 1087247/22394880 + pi**4/12800","12902":"103*f_3/51840 - 23*f_5/34560 - 355117/44789760 - pi**4/230400","12903":"-4*f_3**3/3 + 8*f_3*f_5 + 21*f_7 - 1567*f_9/54","12904":"8*f_3**2/45 - 655*f_3/216 + pi**4*f_3/720 + 163*f_5/54 - 23*f_7/80 - 193*pi**4/21600 + 19*pi**6/13608","12905":"107*f_3**2/180 - 487*f_3/2160 - pi**4*f_3/3600 + 143*f_5/432 - 109*f_7/160 - pi**6/1701 + 13*pi**4/4320","12906":"-19*f_3**2/1080 - pi**4*f_3/5400 + 6691*f_3/6480 - 1241*f_5/1296 - 17*f_7/480 - 41*pi**6/81648 + 419*pi**4/129600","12907":"-18*f_3**2 + 27*f_3*f_5/2 + 147*f_7/4 - 28*f_9","12908":"-11*f_3**2/360 - 4099*f_3/2160 - pi**4*f_3/360 + 857*f_5/432 + 53*f_7/80 - 13*pi**6/27216 + 107*pi**4/21600","12909":"4*f_3**3/3 + 12*f_3**2 - 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19*pi**6/54432 + 41*pi**4/43200","12979":"-19*f_3/10368 - f_5/1280 - 453287/89579520 + 41*pi**4/1036800","12980":"-539*f_3/103680 + f_5/8640 - pi**4/345600 + 511117/134369280","12981":"-f_3/5760 - 7*f_5/3840 - 7753/44789760 + pi**4/691200","12982":"-5*f_3**2/1728 + 7633*f_3/622080 - 119*f_5/51840 - 13*pi**4/138240 - 611/373248 + pi**6/1632960","12983":"-241*f_3/34560 - 23*f_5/5760 - 53*pi**4/345600 - 15619/2985984","12984":"-47*f_3**2/30 - 16*f_3/15 + pi**4*f_3/300 + 151*f_5/36 - 133*f_7/240 - pi**6/1134 + pi**4/300","12985":"859*f_3/103680 + 23*f_5/3840 - 244789/26873856 - 7*pi**4/172800","12986":"-f_3**2/90 + 223*f_3/17280 - 89*f_5/2160 - pi**6/54432 - 89*pi**4/518400 + 402829/5598720","12987":"-10*f_3**2 + 10*f_3*f_5 + 7*f_7/4","12988":"-16*f_3**3/3 - 6*f_3**2 + 18*f_3*f_5 + 63*f_7/4 - 4417*f_9/216","12989":"-461*f_3/622080 - f_5/1152 - 62117/268738560 + 97*pi**4/6220800","12990":"217*f_3**2/480 - 3883*f_3/17280 + 25*f_5/72 - 147*f_7/160 - 19*pi**4/17280 + 1243/51840 + 29*pi**6/90720","12991":"f_3**2/360 - 17353*f_3/2160 + pi**4*f_3/1800 + 3245*f_5/432 + 207*f_7/80 - 841/864 - pi**6/27216 - 7*pi**4/21600","12992":"-f_3**2/960 - 3077*f_3/207360 + 17*f_5/5760 - 11*pi**4/414720 + 9959/1866240 + pi**6/60480","12993":"47*f_3**2/2880 - 317*f_3/17280 + 37*f_5/1080 - 13*pi**6/272160 - 97*pi**4/1036800 + 132503/2488320","12994":"-f_3**2/960 - 9401*f_3/103680 + f_5/45 - 179*pi**4/518400 + pi**6/15120 + 21197/311040","12995":"-263*f_3/69120 - 7*f_5/11520 - 1170091/268738560 + 11*pi**4/2073600","12996":"-59*f_3/6912 - 6743/2488320 + 17*pi**4/345600","12997":"71*f_3/51840 + 37*f_5/11520 - 89*pi**4/2073600 + 187/2799360","12998":"-4297*f_3/207360 - 47*f_5/11520 + 101*pi**4/1036800 + 175409/8957952","12999":"-139*f_3**2/1080 - 2401*f_3/8640 + pi**4*f_3/1350 + 2171*f_5/4320 - 377*f_7/5760 - 19*pi**6/163296 - 29*pi**4/259200","13000":"-71*f_3**2/2160 + pi**4*f_3/5400 + 617*f_3/8640 + 139*f_5/1080 - 797*f_7/5760 - 11*pi**6/81648 + 61*pi**4/259200","13001":"197*f_3**2/2160 - pi**4*f_3/2160 + 19*f_3/1080 - 149*f_5/720 + 13*f_7/160 - 10733/103680 - 13*pi**4/259200 + 25*pi**6/163296","13002":"109*f_3**2/240 - 3*f_3*f_5/20 - 683*f_3/2880 - 9*f_3_5/40 + 1247*f_5/1440 - 539*f_7/384 - pi**6/6048 - 127*pi**4/86400 + 1187/8640 + 2063*pi**8/30240000","13003":"7*f_3**2/2880 - 1463*f_3/103680 - 17*f_5/864 + 7*pi**4/172800 + pi**6/38880 + 15617/311040","13004":"113*f_3**2/2880 - 16559*f_3/103680 - 73*f_5/864 + 49*f_7/320 - 11*pi**6/544320 + pi**4/57600 + 57071/311040","13005":"169*f_3**2/2160 - pi**4*f_3/2700 + 71*f_3/320 + 61*f_5/270 - 2897*f_7/5760 - 29*pi**6/81648 + 481*pi**4/259200","13006":"13*f_3**2/1080 - 133*f_3/864 - pi**4*f_3/5400 - 47*f_5/864 + 797*f_7/5760 - 29*pi**4/129600 + 13*pi**6/163296","13007":"-f_3/60 - 31187/1244160 + pi**4/43200","13008":"-35*f_5/6 + 35*f_7/6","13009":"-39*f_3**2/8 + 9*f_3*f_5/2 - 13*f_3/4 - 119*f_5/8 + 651*f_7/32","13010":"37*f_3**2/120 - 659*f_3/2160 - pi**4*f_3/600 - 7*f_5/120 + 8/405 + 13*pi**4/8640","13011":"-4*f_3**2 - 5*f_3*f_5 - 8*f_3/3 + 12*f_3_5 + 13*f_5/3 + 7*f_7/6 - 29*pi**8/47250","13012":"-f_3**2/12 - 275*f_3/72 + 395*f_5/72 - 127/144 - pi**4/144 + 5*pi**6/4536","13013":"17*f_3/20736 + f_5/720 - 305303/11197440 - 23*pi**4/345600","13014":"617*f_3/34560 + 19*f_5/5760 - 147889/22394880 + 7*pi**4/345600","13015":"f_3**2/720 + 893*f_3/34560 + 857*f_5/17280 - pi**6/54432 - 62669/4478976 + 23*pi**4/345600","13016":"-61*f_3**2/15 + 63*f_3*f_5/20 + pi**4*f_3/300 + 89*f_3/60 + 27*f_3_5/20 - 1033*f_5/72 + 4739*f_7/320 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","13017":"7*f_3**2/20 - 4301*f_3/1440 + 641*f_5/120 - 581*f_7/240 - pi**6/378 + 133*pi**4/14400 + 25127/17280","13018":"-47*f_3**2/40 - 3*f_3*f_5/5 + 181*f_3/288 + 27*f_3_5/20 - 827*f_5/240 + 2009*f_7/320 - 2063*pi**8/5040000 - 205/864 + 119*pi**4/14400 + pi**6/1008","13019":"51*f_3**2/160 - 7387*f_3/17280 + 9*f_5/8 - 147*f_7/160 - 17*pi**6/30240 + 1243/51840 + 313*pi**4/86400","13020":"-31*f_3**2/15 - 3*f_3*f_5/5 + pi**4*f_3/300 + 41*f_3/60 + 27*f_3_5/20 - 325*f_5/72 + 6923*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","13021":"9*f_3**2/80 + 91801*f_3/51840 - 3971*f_5/1440 - 1721*pi**4/518400 - 67/155520 + 11*pi**6/15120","13022":"-35*f_3/3456 + 571*f_5/2880 - 257239/1244160 + 347*pi**4/1036800","13023":"17*f_3/20736 + f_5/720 - 305303/11197440 - 23*pi**4/345600","13024":"13*f_3**2/30 + pi**4*f_3/300 + f_3/3 + 13*f_5/9 - 581*f_7/240 - pi**6/1134 + pi**4/300","13025":"81*f_3**2/20 - 63*f_3*f_5/20 + 307*f_3/60 - 27*f_3_5/20 + 167*f_5/8 - 9653*f_7/320 - pi**4/120 - pi**6/1512 + 2063*pi**8/5040000","13026":"2*f_3**2/9 - 727*f_3/4320 + 11*pi**4*f_3/1800 - 269*f_5/270 + f_7/120 - 409*pi**4/43200 + 11*pi**6/13608","13027":"49*f_3**2/180 + pi**4*f_3/900 + 7357*f_3/864 - 16057*f_5/2160 - 2911*f_7/960 - 5*pi**6/27216 - 49*pi**4/43200","13028":"-3*f_3/64 + 31*f_5/720 - 19*pi**4/86400 + 1/2880","13029":"12217*f_3/311040 + f_5/320 - 23*pi**4/345600 - 17/17280","13030":"-25*f_3**2/432 - 1519*f_3/8640 + pi**4*f_3/2160 + 377*f_5/1440 + 23*f_7/1440 - 25*pi**6/163296 + 61*pi**4/259200","13031":"113*f_3**2/2880 - 16559*f_3/103680 - 73*f_5/864 + 49*f_7/320 - 11*pi**6/544320 + pi**4/57600 + 57071/311040","13032":"7*f_3**2/2880 - 1463*f_3/103680 - 17*f_5/864 + 7*pi**4/172800 + pi**6/38880 + 15617/311040","13033":"31*f_3**2/2160 - pi**4*f_3/10800 + 1249*f_3/8640 + 91*f_5/4320 - 67*f_7/480 - 31*pi**6/163296 + 181*pi**4/259200","13034":"-14*f_7 + 14*f_9","13035":"133*f_3**2/480 - 691*f_3/8640 - 277*f_5/1440 - 107*pi**4/172800 - pi**6/22680 - 733/51840","13036":"63*f_7/4 - 255*f_9/16","13037":"-35*f_3/3456 + 571*f_5/2880 - 257239/1244160 + 347*pi**4/1036800","13038":"-49*f_3/432 - 25*f_5/288 + 7*pi**4/518400 + 181063/1119744","13039":"-7*f_3**2/2160 - 427*f_3/4320 + pi**4*f_3/10800 - 13*f_5/288 + 19*f_7/1440 - 19*pi**4/25920 + 25*pi**6/163296","13040":"-2249*f_3/34560 + 79*f_5/1920 + 49*f_7/640 - 72407/5598720 + 149*pi**4/1036800","13041":"73*f_3/6912 + f_5/96 - 86071/5598720 + 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1649*f_5/8640 - 11*pi**6/272160 - 283*pi**4/1036800 - 4681/311040","13199":"121*f_3/3840 + f_5/90 - 188959/7464960 - 47*pi**4/345600","13200":"2*f_3**2/45 - 8743*f_3/155520 - 43*f_5/720 - 19*pi**6/272160 + 31*pi**4/518400 + 301673/1866240","13201":"8*f_3**3 - 55*f_3*f_5/2 + 727*f_9/36","13202":"-f_3**2/288 + 2123*f_3/103680 - 89*f_5/1728 - 12419/311040 - 19*pi**4/207360 + 11*pi**6/272160","13203":"137*f_3/25920 - 404977/134369280 - 13*pi**4/518400","13204":"-191*f_3/34560 - 469*f_5/5760 + 41*pi**4/345600 + 2291413/44789760","13205":"-f_3**2/120 + 401*f_3/4320 - 199*f_5/1920 - pi**4/2304 - 5023/1492992 + pi**6/18144","13206":"47*f_3**2/1440 - 1529*f_3/103680 + 241*f_5/8640 - 307*pi**4/1036800 - 8533/311040 + pi**6/68040","13207":"-61*f_3**2/1440 + 19991*f_3/311040 - 13*f_5/320 - 12901/186624 + 59*pi**4/1036800 + 13*pi**6/272160","13208":"-241*f_3/34560 - 23*f_5/5760 - 53*pi**4/345600 - 15619/2985984","13209":"-181*f_3/34560 - f_5/240 - 5977/3732480 + 43*pi**4/345600","13210":"f_3**2/72 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7493/933120","13220":"-301*f_3/25920 + 31*f_5/240 - 4727/51840 + 11*pi**4/51840","13221":"f_3**2/720 + 101*f_3/34560 + 857*f_5/17280 - pi**6/54432 - 60229/22394880 + 23*pi**4/345600","13222":"539*f_3/11520 - 3*f_5/640 - 28343/1244160 - pi**4/9600","13223":"-23*f_3**2/2160 + pi**4*f_3/10800 + 3179*f_3/12960 + 377*f_5/2592 - 359*f_7/1440 - 163*pi**4/129600 + 1111/25920 + 23*pi**6/163296","13224":"-f_3**2/480 - 1057*f_3/41472 - 97*f_5/2880 - 83*pi**4/2073600 - pi**6/362880 - 239/103680","13225":"13*f_3**2/2160 - 271*f_3/10368 + pi**4*f_3/64800 - 253*f_5/12960 + 67*f_7/2880 - 109*pi**4/518400 + pi**6/20412","13226":"211*f_3/69120 + f_5/1920 - 2933/14929920 + 13*pi**4/2073600","13227":"13*f_3**2/5760 - 19*f_3/622080 + 7*f_5/1152 - pi**4/32400 - pi**6/362880 + 1343/1658880","13228":"-29*f_3**2/8640 + 797*f_3/124416 + 23*f_5/1920 - pi**6/102060 - 11551/1866240 + 131*pi**4/6220800","13229":"5*f_3/4608 + f_5/1440 - 43*pi**4/2073600 + 3991/14929920","13230":"f_3**2/1440 + 41*f_3/3456 + 341*f_5/8640 - pi**6/108864 - 19307/2239488 - pi**4/259200","13231":"-31*f_3**2/216 + 41*f_3/1440 + pi**4*f_3/2700 - 163*f_5/864 + 1133*f_7/5760 - 161*pi**4/129600 + 37*pi**6/163296","13232":"-7*f_3/6480 + f_5/192 - 29*pi**4/518400 + 62297/44789760","13233":"-16931/2488320","13234":"23*f_3/1440 - pi**4/14400 + 12247/1244160","13235":"61*f_3**2/2160 - 187*f_3/960 - pi**4*f_3/2700 + 113*f_5/2160 + 1751*f_7/5760 - 29*pi**6/81648 + 481*pi**4/259200","13236":"-f_3**2/180 - 361*f_3/3840 + 577*f_5/4320 - 73*pi**4/345600 - 19193/933120 + pi**6/54432","13237":"-43*f_3**2/432 - 1999*f_3/8640 - pi**4*f_3/10800 + 1961*f_5/4320 + 71*f_7/720 - 55*pi**6/163296 + 421*pi**4/259200","13238":"-23*f_3**2/360 - pi**4*f_3/3600 + 29*f_3/48 + 1441*f_5/2160 + 359*f_7/480 - 126071/51840 - 7*pi**4/4800 + 23*pi**6/27216","13239":"-29*f_3**2/2160 + 7*f_3/2880 + pi**4*f_3/10800 - 2387*f_5/12960 - 359*f_7/1440 - 11*pi**4/28800 + 35197/311040 + 29*pi**6/163296","13240":"-4*f_3/3 + 10*f_5/3 - 19/12","13241":"-3*f_3**2/16 + pi**4*f_3/1200 + 9431*f_3/17280 + 173*f_5/480 - 21*f_7/160 - 10793/20736 - 181*pi**4/172800","13242":"11*f_3**2/1080 - 269*f_3/4320 + pi**4*f_3/21600 - 173*f_5/720 + 67*f_7/960 - 11*pi**6/81648 + pi**4/129600 + 14573/31104","13243":"41*f_3/6480 - 1023709/134369280 - 13*pi**4/518400","13244":"-149*f_3/103680 + f_5/1280 - 43*pi**4/2073600 + 13753/11197440","13245":"-f_3/768 - f_5/240 + 121/1866240 + 23*pi**4/345600","13246":"-13*f_3**2/960 - 319*f_3/103680 - 7*f_5/320 - 19427/2488320 + 83*pi**4/518400 + pi**6/60480","13247":"197*f_3**2/2160 - pi**4*f_3/2160 + 167*f_3/2160 - 41*f_5/180 - 23*f_7/1440 - 6269/103680 - 13*pi**4/259200 + 25*pi**6/163296","13248":"9*f_3**2/2 + 5*f_3*f_5/2 + 7*f_3/3 - 6*f_3_5 + 61*f_5/6 - 147*f_7/8 + 29*pi**8/94500","13249":"-f_3**2/10 + f_3*f_5/6 + 71*f_3/45 + 23*f_5/2 - 4333*f_7/360 - 7*pi**8/16200 + pi**4/900 + pi**6/378","13250":"61*f_3**2/360 - 7873*f_3/2160 + pi**4*f_3/1800 + 1601*f_5/432 + 67*f_7/80 - 25*pi**6/27216 + 571/4320 + 77*pi**4/21600","13251":"59*f_3**2/20 - 3*f_3*f_5 - 3061*f_3/288 - 157*f_5/60 + 441*f_7/32 + pi**4/14400 + 841/864","13252":"19*f_3/960 + 41*f_5/720 - 19*pi**4/86400 - 25/1728","13253":"-11*f_3/11520 + 7*f_5/5760 + 71653/44789760 + 37*pi**4/1036800","13254":"-79*f_3**2/432 + 473*f_3/8640 + pi**4*f_3/1350 + 403*f_5/2160 + 239*f_7/5760 - pi**6/5832 + 61*pi**4/259200","13255":"34*f_3**2/15 - 131*f_3*f_5/30 - 2*pi**4*f_3/75 + 36*f_3_5/5 - 196*f_7/45 + 181*pi**8/2835000","13256":"-31*f_3**2/320 + 10541*f_3/34560 - 3*f_5/40 - 218917/829440 - pi**6/30240 + 53*pi**4/86400","13257":"-f_3**2/360 + 133*f_3/2160 + pi**4*f_3/360 - 35*f_5/432 - f_7/6 - 77*pi**4/21600 + pi**6/3888","13258":"-77*f_3/25920 + f_5/8640 - pi**4/57600 + 37169/26873856","13259":"-223*f_3**2/2160 - 421*f_3/4320 + 7*pi**4*f_3/10800 + 305*f_5/864 - 251*f_7/960 - 113*pi**4/129600 + 19*pi**6/163296","13260":"17*f_3**2/240 + 3703*f_3/103680 + 97*f_5/480 - 147*f_7/640 - 16147/311040 - pi**6/20160 - 71*pi**4/207360","13261":"f_3**2/18 + 5723*f_3/103680 - 13*f_5/432 - 49*f_7/320 - 383*pi**4/1036800 + 10279/311040 + 47*pi**6/544320","13262":"-7*f_3/1920 - 11*f_5/2880 + 5627/2239488 + 11*pi**4/172800","13263":"-641*f_3/34560 - f_5/320 - pi**4/69120 - 2063/3732480","13264":"-f_3**2/144 + 1807*f_3/34560 - 239*f_5/3456 - pi**6/54432 - 151*pi**4/1036800 + 138743/2799360","13265":"139*f_3**2/1080 - 2623*f_3/8640 - pi**4*f_3/1350 + 317*f_5/2160 - 239*f_7/5760 - 7103/103680 + 5*pi**4/10368 + 37*pi**6/163296","13266":"-119*f_3**2/1440 + 223*f_3/103680 + 2171*f_5/8640 - 31*pi**6/272160 - 1487/62208 + 101*pi**4/1036800","13267":"407*f_3**2/2160 - 3283*f_3/4320 - 11*pi**4*f_3/10800 + 65*f_5/864 - 317*f_7/1440 + 103*pi**4/129600 + 37*pi**6/163296 + 62803/103680","13268":"-109*f_3**2/2160 - 3949*f_3/25920 + pi**4*f_3/2160 + 3143*f_5/12960 + 19*f_7/72 - 29*pi**6/163296 + 17*pi**4/259200","13269":"-f_3**2/720 + 185*f_3/27648 + 7*f_5/4320 - 587*pi**4/37324800 - pi**6/725760 + 15973/22394880","13270":"263*f_3/622080 - f_5/51840 - 36773/89579520 + 17*pi**4/6220800","13271":"f_3**2/17280 + 161*f_3/1244160 + 161*f_5/103680 - pi**6/1088640 - 199*pi**4/37324800 + 713/3732480","13272":"109*f_3/3456 + f_5/48 - 768373/22394880 + 7*pi**4/172800","13273":"13*f_3**2/960 + 1567*f_3/103680 + 7*f_5/240 - 101*pi**4/518400 - pi**6/60480 - 583/311040","13274":"19*f_3**2/960 - 4693*f_3/124416 + 7*f_5/17280 - pi**6/181440 + 11*pi**4/2073600 + 947/31104","13275":"7*f_3**2/240 - pi**4*f_3/3600 - 701*f_3/34560 - f_5/576 - 6667/414720 + pi**4/2560","13276":"-9*f_3**2/320 - 3607*f_3/12960 - 149*f_5/720 + 147*f_7/320 - 1193*pi**4/1036800 - pi**6/60480 + 995707/2488320","13277":"7*f_3/6912 - 571*f_5/17280 - 133*pi**4/2073600 + 39977/1399680","13278":"-3*f_3**2/160 - 1207*f_3/103680 - 307*f_5/2880 + pi**6/45360 + 361*pi**4/1036800 + 340087/2488320","13279":"f_3**2/144 + 49*f_3/864 + 11*f_5/135 - 3681029/22394880 - 19*pi**4/172800 + pi**6/54432","13280":"11*f_3**2/192 + 20429*f_3/103680 - 17*f_5/120 - 49*f_7/320 - 59*pi**4/86400 - 2947/62208 + pi**6/15120","13281":"209*f_3**2/2160 - 2701*f_3/4320 - 11*pi**4*f_3/10800 + 551*f_5/864 - 5*f_7/72 + 31*pi**4/129600 + 19*pi**6/163296","13282":"-17*f_3**2/108 - 19*f_3/4320 + pi**4*f_3/2700 - 209*f_5/864 + 1987*f_7/5760 - 131*pi**4/129600 + 31*pi**6/163296","13283":"-22369/839808","13284":"-17*f_3**2/216 - 365*f_3/1728 + pi**4*f_3/1350 + 1811*f_5/4320 - 377*f_7/5760 - 19*pi**6/163296 - 29*pi**4/259200","13285":"-11*f_3**2/216 + pi**4*f_3/5400 + 17*f_3/576 + 281*f_5/4320 + 323*f_7/5760 - 37*pi**6/163296 + 211*pi**4/259200","13286":"97*f_3**2/120 - 5*f_3*f_5/3 - 59*f_3/96 + 35*f_5/16 - 5*pi**6/9072 - 607/5760 + 17*pi**4/14400","13287":"19*f_3/2160 + 23*f_5/5760 + 15899/14929920 + 7*pi**4/172800","13288":"2*f_3**2/45 + 40183*f_3/311040 - 37*f_5/160 - 629*pi**4/1036800 - 403/933120 + 7*pi**6/77760","13289":"379*f_3/34560 + f_5/192 - 76141/22394880 + pi**4/43200","13290":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","13291":"-539*f_3**2/360 - 15193*f_3/2160 + pi**4*f_3/1800 + 1805*f_5/432 + 853*f_7/120 - 841/864 - pi**6/27216 - 7*pi**4/21600","13292":"-49*f_3**2/40 - 3*f_3*f_5/5 - 505*f_3/288 + 27*f_3_5/20 - 1273*f_5/240 + 3479*f_7/320 - 2063*pi**8/5040000 - 571/4320 + 109*pi**4/14400 + pi**6/1008","13293":"1189*f_3/6912 + 7*f_5/192 - 1711/5184 + 5*pi**4/13824","13294":"-f_3**2/960 - 661*f_3/207360 - 133*f_5/5760 - 8129/829440 + pi**6/60480 + 401*pi**4/2073600","13295":"-77*f_3**2/960 + 3269*f_3/25920 - 7*f_5/720 - 127291/2488320 - 23*pi**4/207360 + pi**6/60480","13296":"19*f_3**2/960 - 2473*f_3/622080 + 203*f_5/17280 - 679*pi**4/6220800 - pi**6/181440 + 142489/7464960","13297":"3*f_3**2/160 - 1133*f_3/103680 + 23*f_5/2880 - 8821/207360 - pi**6/45360 - 7*pi**4/1036800","13298":"29*f_3**2/2880 + 437*f_3/103680 - 151*f_5/2160 - 31*pi**4/86400 - 10451/311040 + pi**6/34020","13299":"f_3**2/1440 + 1291*f_3/6912 + 281*f_5/2160 - 49*f_7/160 - 307187/7464960 - pi**6/108864 + 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803*f_3/270 - pi**4*f_3/3600 - 1067*f_5/540 + 401*f_7/60 - pi**6/972 + 2357/17280 + 29*pi**4/8640","13313":"47*f_3**2/2160 - 5149*f_3/25920 - pi**4*f_3/10800 + 3773*f_5/12960 + 359*f_7/1440 - 47*pi**6/163296 + 257*pi**4/259200","13314":"5*f_3**2/144 + 29*f_3/2880 + 47*f_5/1080 - 32057/311040 - pi**6/54432 + 17*pi**4/86400","13315":"47*f_3**2/240 + f_3*f_5/10 + 437*f_3/2880 - 9*f_3_5/40 + 1127*f_5/1440 - 2989*f_7/1920 - pi**6/6048 - 127*pi**4/86400 + 227/8640 + 2063*pi**8/30240000","13316":"-7*f_3**2/360 - 5177*f_3/103680 + 109*f_5/2160 - pi**6/77760 - 3529/311040 + 317*pi**4/1036800","13317":"2*f_3/3 - 58*f_5/3 - 28*f_7/3 + 28*f_9","13318":"151*f_3/103680 - f_5/720 + 3113/7464960 + pi**4/207360","13319":"391*f_3/17280 - 37*f_5/1440 + 49/51840 + pi**4/19200","13320":"17*f_3**2/2160 - 193*f_3/51840 - 151*f_5/8640 - 11*pi**4/172800 + pi**6/163296 + 13679/933120","13321":"-7*f_3**2/4320 + pi**4*f_3/64800 + 527*f_3/10368 - 2381*f_5/25920 + 61*f_7/8640 - 139*pi**4/518400 + 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251*f_5/4320 + 52967/2488320 + pi**6/34020 + 473*pi**4/1036800","13364":"33*f_3**2/20 + 5*f_3*f_5/2 + 17*f_3/10 - 6*f_3_5 - 73*f_5/24 - pi**4/300 + pi**6/1512 + 29*pi**8/94500","13365":"f_3**2/720 - 3827*f_3/34560 + 1943*f_5/17280 + 49*f_7/640 - 254891/5598720 - pi**6/54432 - 11*pi**4/345600","13366":"f_3**2/720 + 31*f_3/3840 + 761*f_5/17280 - 1374467/44789760 - pi**6/54432 + 29*pi**4/207360","13367":"-f_3**2/144 + 1807*f_3/34560 - 239*f_5/3456 - pi**6/54432 - 151*pi**4/1036800 + 138743/2799360","13368":"f_3**2/360 - 2437*f_3/34560 + 149*f_5/8640 + 49*f_7/640 - pi**6/27216 + 7*pi**4/38400 + 42839/1866240","13369":"233*f_3/6912 - 23*f_5/2880 - 18523/1866240 + 29*pi**4/345600","13370":"17*f_3/768 - 23*f_5/5760 - 1802693/22394880 + 31*pi**4/345600","13371":"-f_3**2/72 + 1811*f_3/34560 - 91*f_5/8640 - pi**6/27216 - 5803/466560 + 13*pi**4/115200","13372":"-49*f_3**2/30 - 5*f_3*f_5/6 - 497*f_5/36 + 847*f_7/45 - 7*pi**8/16200 + pi**6/324","13373":"263*f_3**2/60 - 9*f_3*f_5/10 - pi**4*f_3/150 - 27*f_3_5/20 + 497*f_5/72 - 2317*f_7/192 - pi**6/648 + 2063*pi**8/5040000","13374":"-295*f_3/6912 + 7*f_5/2880 + 19*pi**4/518400 + 81241/2488320","13375":"-f_3**2/720 + 443*f_3/11520 - 23*f_5/4320 - 223373/7464960 - 67*pi**4/345600 + pi**6/54432","13376":"-47*f_3**2/2880 + 14959*f_3/103680 - 589*f_5/4320 - 227*pi**4/518400 - 3337/311040 + 13*pi**6/272160","13377":"689*f_3/17280 + 37*f_5/2880 - 85883/1866240 - 29*pi**4/172800","13378":"7*f_3/720 + pi**4/172800 + 86939/6718464","13379":"7*f_3**2/120 - pi**4*f_3/600 + 619*f_3/5760 + 29*f_5/160 - 2171/17280 + 19*pi**4/11520","13380":"-97*f_3**2/160 + 68167*f_3/25920 - 1321*f_5/480 - 61*pi**4/20736 + 23/1215 + 29*pi**6/45360","13381":"-13*f_3**2/1920 + 709*f_3/207360 - 17*f_5/1920 + 19373/14929920 + pi**4/19200 + pi**6/120960","13382":"47*f_3/5760 - 7*f_5/480 - 1913/311040 + 19*pi**4/172800","13383":"-53*f_3**2/120 + pi**4*f_3/600 + 43*f_3/90 - 11*f_5/36 + 49*f_7/160 - pi**4/900","13384":"-227*f_3/6480 - 3*f_5/40 + pi**4/5184 + 349/9720","13385":"-f_3**2/360 - 563*f_3/34560 + 143*f_5/17280 - pi**6/54432 + pi**4/12800 + 411307/11197440","13386":"-f_3**2/144 - 29*f_3/1728 - 73*f_5/1080 - pi**6/54432 + 7*pi**4/172800 + 1127617/11197440","13387":"157*f_3/6912 + 7*f_5/1920 - 60841/11197440 - pi**4/86400","13388":"253*f_3**2/2880 + 2243*f_3/20736 - 143*f_5/540 - 371*pi**4/518400 - 3337/311040 + pi**6/9720","13389":"-11*f_3**2/2880 - 3371*f_3/103680 + f_5/2160 - pi**6/544320 + 5803/207360 + 17*pi**4/57600","13390":"f_3**2/40 - 37*f_3/720 + 233*f_5/5760 - 19*pi**4/172800 - 2215/1492992","13391":"7*f_3**2/40 - 29*f_3*f_5/40 + pi**4*f_3/900 + 9*f_3_5/40 - 445*f_5/432 + 3241*f_7/1920 - 2063*pi**8/30240000 + pi**6/3888","13392":"31*f_3**2/120 - 3*f_3*f_5/5 + pi**4*f_3/900 + 9*f_3_5/40 - 625*f_5/432 + 10633*f_7/5760 - 2063*pi**8/30240000 + pi**6/3888","13393":"f_3**2/64 - 2857*f_3/103680 - 241*f_5/1440 - pi**6/25920 + 43*pi**4/259200 + 72151/311040","13394":"-77*f_3**2/180 + 13*f_3*f_5/18 + 445*f_5/216 - 5593*f_7/2160 - pi**6/1944 + 7*pi**8/97200","13395":"109*f_3**2/2880 - 11849*f_3/103680 + 313*f_5/2160 - pi**6/8505 + 1757/311040 + 271*pi**4/518400","13396":"-127*f_3**2/2880 - 8441*f_3/103680 + 751*f_5/4320 - pi**6/38880 + 7*pi**4/518400 + 1757/311040","13397":"259*f_3/6912 + f_5/288 - 187859/1866240 - pi**4/23040","13398":"-187*f_3**2/2880 + 559*f_3/6480 - 401*f_5/4320 + 52967/2488320 + pi**6/34020 + 473*pi**4/1036800","13399":"9*f_3**2/160 + 119*f_3/6912 - 7*f_5/64 - 263*pi**4/345600 - pi**6/15120 + 37781/165888","13400":"11*f_3**2/90 + pi**4*f_3/3600 + 214*f_3/135 - 2419*f_5/2160 - f_7/2 - 13*pi**6/13608 + 127*pi**4/21600","13401":"-28*f_5/3 - 56*f_7/3 + 28*f_9","13402":"-7*f_3**2/90 + pi**4*f_3/3600 + 509*f_3/270 - 1339*f_5/2160 - 13*f_7/12 - 13*pi**6/13608 + 127*pi**4/21600","13403":"19*f_3**2/216 - 379*f_3/324 + pi**4*f_3/2700 + 1337*f_5/1620 + 17*f_7/240 - 139*pi**4/32400 + 61*pi**6/81648","13404":"-791*f_3/17280 - f_5/48 - 13*pi**4/172800 + 210509/4478976","13405":"-8*f_3**2/5 + 3*f_3*f_5/20 + 123*f_3/20 + 27*f_3_5/20 + 14*f_5/3 - 2989*f_7/320 - 2063*pi**8/5040000 + pi**4/200 + pi**6/756","13406":"1355*f_3/6912 - 17*f_5/96 - 111107/1866240 - 11*pi**4/345600","13407":"9*f_3**2/20 - 57*f_3*f_5/20 + 683*f_3/60 + 27*f_3_5/20 + 251*f_5/24 - 6517*f_7/320 - 2063*pi**8/5040000 + pi**6/1512 + pi**4/120","13408":"-13*f_3**2/30 + 21*f_3*f_5/10 - pi**4*f_3/300 + 151*f_3/60 - 27*f_3_5/20 - 881*f_5/72 + 7903*f_7/960 - 11*pi**6/4536 + pi**4/600 + 2063*pi**8/5040000","13409":"-f_3**2/960 - 14021*f_3/103680 - 193*f_5/2880 + 23*pi**4/103680 + pi**6/15120 + 110957/829440","13410":"-47*f_3**2/2880 - 11477*f_3/103680 - 1529*f_5/8640 + 139*pi**4/518400 + 13*pi**6/272160 + 41953/165888","13411":"37*f_3**2/960 - 4927*f_3/20736 + 67*f_5/576 - 11*pi**4/34560 + pi**6/22680 + 57071/311040","13412":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","13413":"5*f_3**2/36 - pi**4*f_3/1800 + 259*f_3/576 - 251*f_5/270 + 91*f_7/960 - 5891/103680 - 29*pi**4/86400 + pi**6/3402","13414":"19*f_3**2/720 + 8983*f_3/103680 + 139*f_5/2160 - 147*f_7/640 - 163*pi**4/1036800 - pi**6/77760 + 18251/311040","13415":"31*f_3**2/2880 + 773*f_3/103680 - 73*f_5/1080 - 13*pi**4/43200 - 7967/311040 + 11*pi**6/544320","13416":"-197*f_3**2/2160 - 523*f_3/8640 + pi**4*f_3/5400 + 409*f_5/1080 - 797*f_7/5760 - 5*pi**6/20412 + 241*pi**4/259200","13417":"31*f_3**2/2160 - 551*f_3/8640 - pi**4*f_3/10800 - 149*f_5/4320 + 359*f_7/1440 - 31*pi**6/163296 + 181*pi**4/259200","13418":"149*f_3/11520 - f_5/240 - pi**4/13824 + 52603/7464960","13419":"3*f_3**2/64 + 391*f_3/20736 - 19*f_5/180 - pi**6/90720 + pi**4/16200 + 1667/34560","13420":"-29*f_3**2/320 + 7439*f_3/34560 + 7*f_5/480 - 155609/414720 + pi**6/20160 + 7*pi**4/10800","13421":"12*f_3**2 - 9*f_3*f_5 - 273*f_7/8 + 28*f_9","13422":"-4*f_3**3/3 - 2*f_3**2 + 6*f_3*f_5 - 2*f_3/3 - 59*f_5/6 + 1771*f_7/48 - 1567*f_9/54","13423":"-2051*f_3/103680 - f_5/960 - 336157/5598720 - pi**4/115200","13424":"-13*f_3**2/1920 + 13*f_3/41472 - 7*f_5/960 - 3179/414720 + pi**6/120960 + 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83*pi**4/1036800","13753":"79*f_3/5184 + f_5/96 - 270223/33592320 + 13*pi**4/518400","13754":"5*f_3**2/4 - 117*f_3*f_5/20 + pi**4*f_3/100 + 27*f_3_5/20 - 47*f_5/12 + 8953*f_7/960 - 2063*pi**8/5040000 + pi**6/756","13755":"-7*f_3**2/1440 + 131*f_3/8640 - 893*f_5/8640 - 37*pi**4/518400 + pi**6/108864 + 281791/4478976","13756":"-49*f_3/2160 - 83*f_5/1440 - 23*pi**4/259200 + 1920227/22394880","13757":"-23*f_3/46080 - 7*f_5/23040 - 11*pi**4/4147200 + 19061/59719680","13758":"-2137*f_3/7464960 - 7*f_5/207360 + 61*pi**4/74649600 + 2712701/4837294080","13759":"f_5/7680 - 23*pi**4/4147200 + 1817/4976640","13760":"529*f_3/1866240 + f_5/23040 - 29*pi**4/9331200 - 68761/322486272","13761":"-359*f_3/414720 - 7*f_5/69120 + 7*pi**4/4147200 + 118907/179159040","13762":"11*f_3/414720 - 877/19906560 - pi**4/4147200","13763":"-193*f_3/3732480 + f_5/6912 - 31*pi**4/37324800 - 229/11943936","13764":"11*f_3/414720 - 877/19906560 - pi**4/4147200","13765":"19*f_3/3732480 + f_5/46080 - pi**4/1166400 + 497/13271040","13766":"-89*f_3/5598720 - f_5/138240 - 10313/358318080 + 59*pi**4/111974400","13767":"-149*f_3/3732480 + 11*pi**4/37324800 + 909391/14511882240","13768":"407*f_3**2/360 + pi**4*f_3/225 + 2063*f_3/4320 - 682*f_5/135 + 155*f_7/64 - 319*pi**4/43200 + pi**6/1701","13769":"-317*f_3**2/360 - 22903*f_3/2160 - 11*pi**4*f_3/1800 + 5873*f_5/432 - 121*f_7/240 - 49*pi**4/21600 + 5*pi**6/3888","13770":"-11*f_3**2/80 + 10153*f_3/51840 - 161*f_5/1440 - 6169/155520 + 7*pi**4/518400 + pi**6/15120","13771":"-11*f_3/240 + pi**4/7200 + 56959/1244160","13772":"-f_3/48 + pi**4/14400 + 25909/1244160","13773":"-37*f_3**2/960 + 4447*f_3/103680 + 13*f_5/360 - pi**6/10080 + 7679/311040 + 223*pi**4/518400","13774":"-361*f_3/11520 + 7*f_5/480 + 13*pi**4/345600 + 15395/746496","13775":"-6821*f_3/34560 + 31*f_5/192 + 67*pi**4/345600 + 389041/7464960","13776":"649*f_3/51840 + 7*f_5/8640 - 11321/1679616 - 41*pi**4/1555200","13777":"-167*f_3**2/30 + 63*f_3*f_5/20 + pi**4*f_3/300 + 83*f_3/60 + 27*f_3_5/20 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7*f_5/8640 - 11321/1679616 - 41*pi**4/1555200","13787":"61*f_3**2/360 + 7*f_3*f_5/20 - pi**4*f_3/1800 + 88*f_3/135 - 9*f_3_5/40 + 79*f_5/72 - 14987*f_7/5760 - pi**6/4536 - pi**4/1350 + 2063*pi**8/30240000","13788":"-f_3**2/60 + 9*f_3*f_5/40 - 31*f_3/360 - pi**4*f_3/1800 - 9*f_3_5/40 + 1013*f_5/432 - 14413*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","13789":"-7*f_3**2/162 - 3703*f_3/25920 + pi**4*f_3/12960 + 113*f_5/288 + 19*f_7/432 - 20011/116640 - pi**6/8748 + 229*pi**4/777600","13790":"61*f_3**2/540 + pi**4*f_3/10800 + 2933*f_3/3240 - 787*f_5/648 - f_7/6 - 25*pi**6/40824 + 13*pi**4/4050 + 2689/6480","13791":"-619*f_3/34560 - f_5/270 + 33005/4478976 + 19*pi**4/207360","13792":"17*f_3/4320 + 137*f_5/1440 - 2437/20736 + 7*pi**4/17280","13793":"41*f_3/8640 - 38087/11197440 + pi**4/28800","13794":"-283*f_3/4320 + 79*f_5/480 - 2437/20736 + 7*pi**4/17280","13795":"259*f_3/6912 - 31*f_5/2880 - 91*pi**4/345600 - 5629/1492992","13796":"797*f_3/51840 + f_5/48 - 764483/33592320 + pi**4/16200","13797":"-911*f_3/34560 - 43*f_5/1440 - 53*pi**4/345600 + 542671/7464960","13798":"-f_3**2/120 + 29*f_3/384 - 43*f_5/720 - 11*pi**4/19200 - 3001/69120 + pi**6/9072","13799":"-3*f_3**2/4 + 17*f_3*f_5/20 - pi**4*f_3/1800 + 29*f_3/360 - 9*f_3_5/40 + 443*f_5/432 - 5971*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","13800":"-f_3**2/320 - 17*f_3/103680 + 7*f_5/240 - pi**6/60480 - 29*pi**4/518400 - 151/311040","13801":"649*f_3/51840 + 7*f_5/8640 - 11321/1679616 - 41*pi**4/1555200","13802":"-7747*f_3/34560 - f_5/5 + 227*pi**4/345600 + 53497/233280","13803":"-f_3**2/240 - 463*f_3/2160 - 953*f_5/720 + 147*f_7/320 + pi**6/18144 + 59*pi**4/86400 + 158393/207360","13804":"f_3**2/320 - 967*f_3/103680 - 7*f_5/320 - 9491/2488320 + 47*pi**4/518400 + pi**6/60480","13805":"-59*f_3/11520 + f_5/240 - 11549/3732480 - pi**4/69120","13806":"-1051*f_3/11520 + 77*f_5/1440 - 61*pi**4/345600 + 486457/7464960","13807":"107*f_3**2/30 - 35*f_3*f_5/6 - 353*f_5/36 + 9709*f_7/720 - 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2*pi**4*f_3/75 - 144*f_3_5/5 - 287*f_7/90 + 5401*pi**8/2835000","13819":"-2*f_3**2 - 41*f_3*f_5/2 + 36*f_3_5 + 7*f_7/12 - 29*pi**8/15750","13820":"-4*f_3**3/3 - 12*f_3**2 + 6*f_3*f_5 + 63*f_7/2 - 1063*f_9/54","13821":"-379*f_3**2/720 + pi**4*f_3/720 + 2149*f_3/4320 + 667*f_5/864 - 39*f_7/160 - 47*pi**6/54432 + 139*pi**4/43200","13822":"11*f_3/5760 - 53*f_5/2880 - 11*pi**4/129600 + 1079329/67184640","13823":"-97*f_3/34560 - 287*f_5/5760 - 89*pi**4/518400 + 93577/1399680","13824":"-67*f_3**2/2880 + 443*f_3/20736 - 7*f_5/2160 - 137*pi**4/518400 + 1757/311040 + pi**6/34020","13825":"-331*f_3**2/2880 + 7279*f_3/103680 + 383*f_5/2160 - 11*pi**6/136080 - 12589/311040 + 17*pi**4/103680","13826":"f_3**2/960 + 3035*f_3/20736 - 19*f_5/120 - 191*pi**4/518400 - 5551/311040 + pi**6/25920","13827":"-343*f_3/17280 - 77*f_5/8640 + 53*pi**4/1555200 + 16081/3359232","13828":"-f_3/320 + 191*f_5/5760 - 148631/7464960 - 19*pi**4/345600","13829":"89*f_3/11520 + 287*f_5/5760 - 2352947/44789760 + 109*pi**4/1036800","13830":"-257*f_3/311040 + f_5/3840 - 67*pi**4/6220800 + 46213/33592320","13831":"383*f_3/51840 - f_5/360 - 49337/44789760 + pi**4/51840","13832":"-143*f_3/17280 - 7*f_5/1440 + 55/124416 + 29*pi**4/518400","13833":"49*f_3**2/40 + 3*f_3*f_5/5 - 517*f_3/72 - 27*f_3_5/20 - 237*f_5/80 + 2401*f_7/320 - pi**6/1008 - 61*pi**4/7200 + 2839/2160 + 2063*pi**8/5040000","13834":"-361*f_3/11520 + 7*f_5/480 + 13*pi**4/345600 + 15395/746496","13835":"439*f_3/34560 - 7*f_5/2880 - 7*pi**4/207360 - 5867/5598720","13836":"-473*f_3/25920 - 7*f_5/960 + 91769/11197440 + 7*pi**4/51840","13837":"-61*f_3**2/540 - 83*f_3/4320 + pi**4*f_3/2700 + 61*f_5/288 - 547*f_7/5760 - 47*pi**4/129600 + pi**6/23328","13838":"17*f_3**2/960 - 10873*f_3/155520 - 91*f_5/4320 + 31403/7464960 + pi**6/181440 + 349*pi**4/1036800","13839":"-f_3**2/160 + 7379*f_3/103680 - 19*f_5/192 - pi**6/30240 + 409*pi**4/1036800 + 14617/311040","13840":"-f_3**2/60 - 2413*f_3/103680 - 19*f_5/144 + 49*f_7/320 - 167*pi**4/1036800 + 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37*pi**4/345600 + pi**6/30240 + 9949/20736","13852":"-3*f_3**2/16 - pi**4*f_3/1200 + 4033*f_3/11520 - 19*f_5/320 + 21*f_7/160 - 14995/55296 + 13*pi**4/12800","13853":"133*f_3**2/60 - 57*f_3*f_5/20 + pi**4*f_3/150 + 27*f_3_5/20 + 775*f_5/72 - 3409*f_7/320 - 2063*pi**8/5040000 + pi**6/648","13854":"19*f_3**2/960 - 8719*f_3/38880 + 353*f_5/1728 - pi**6/45360 + 1117/58320 + 379*pi**4/1036800","13855":"11*f_3**2/60 - 23611*f_3/51840 - pi**4*f_3/1800 + 29*f_5/288 - 21*f_7/160 + 373*pi**4/518400 + 7307/23040","13856":"-38*f_3**2/135 + 11*pi**4*f_3/10800 + 899*f_3/1728 - 169*f_5/720 + 5*f_7/72 - 17*pi**6/81648 + 91*pi**4/259200","13857":"f_3**2/8640 - 92599*f_3/1399680 - 469*f_5/77760 + pi**6/1632960 + 4543*pi**4/27993600 + 3138529/33592320","13858":"2*f_3**2 - 5*f_3*f_5/2","13859":"121*f_3**2/180 - pi**4*f_3/450 + 511*f_3/2160 - 215*f_5/432 - 13*f_7/960 - 29*pi**6/27216 + 121*pi**4/21600","13860":"5*f_3**2/12 - 18*f_3*f_5/5 - 187*f_3/45 + pi**4*f_3/300 + 27*f_3_5/20 - 5*f_5/2 + 11263*f_7/960 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8813/15360 - pi**4/12800","13871":"-27*f_3/32 + f_5/16 + 531/512","13872":"-1411*f_3/320 - 1769*f_5/480 + 1323*f_7/160 - 13*pi**4/9600 + 18473/23040","13873":"119*f_3/103680 - 11*f_5/360 - 210281/1244160 + pi**6/20160 + 29*pi**4/41472","13874":"-47*f_3**2/240 - pi**4*f_3/1200 + 8033*f_3/11520 + 61*f_5/320 - 61877/92160 + 13*pi**4/12800","13875":"-13*f_3**2/1440 - 128873*f_3/311040 + 5297*f_5/8640 - 19*pi**6/136080 - 27781/933120 + 571*pi**4/1036800","13876":"-11*f_3**2/120 + 17*f_3*f_5/20 - pi**4*f_3/600 - 9*f_3_5/40 + 55*f_5/72 - 637*f_7/384 - pi**6/4536 + 2063*pi**8/30240000","13877":"691*f_3/17280 + 77*f_5/2880 - 715907/22394880 - 11*pi**4/518400","13878":"-25*f_3/1152 - 77*f_5/1440 - 13*pi**4/103680 + 56999/699840","13879":"-37*f_3**2/960 + 4447*f_3/103680 + 13*f_5/360 - pi**6/10080 + 7679/311040 + 223*pi**4/518400","13880":"-367*f_3/34560 + 469*f_5/5760 - 71401/1119744 - pi**4/43200","13881":"781*f_3/155520 + f_5/288 - 6767/5038848 - pi**4/194400","13882":"-f_3**2/40 - 217*f_3/5760 + pi**4*f_3/600 - 11*f_5/480 - 21*f_7/80 - 79*pi**4/19200 + 8735/13824","13883":"-7*f_3/320 - 17*f_5/360 - 19*pi**4/86400 + 47/1728","13884":"41*f_3/2880 - 7*f_5/240 + pi**4/86400 + 1381/138240","13885":"823*f_3/51840 + f_5/1152 - 60715/2239488 + 13*pi**4/172800","13886":"2*f_3**2 + 5*f_3*f_5/2 + 35*f_5/3 - 147*f_7/8","13887":"6*f_3**2 - 10*f_3*f_5 + 10*f_5/3","13888":"23*f_3**2/120 - 3649*f_3/5760 + pi**4*f_3/600 + 13*f_5/480 - 13*pi**4/11520 + 6851/17280","13889":"-149*f_3**2/720 - pi**4*f_3/720 + 13207*f_3/2160 - 4757*f_5/1080 - 32*f_7/15 - 73*pi**6/54432 + 389*pi**4/43200","13890":"-f_3**2/10 - pi**4*f_3/100 + 29*f_3/30 - 31*f_5/12 + 21*f_7/10 + pi**4/150","13891":"13*f_3**2/10 + 3*f_3*f_5/5 - 19*f_3/20 - 27*f_3_5/20 + 17*f_5/12 - 1127*f_7/320 - pi**6/756 - pi**4/200 + 2063*pi**8/5040000","13892":"-51*f_3**2/20 + 3*f_3*f_5/20 + pi**4*f_3/100 + 27*f_3_5/20 + 13*f_5/12 + 651*f_7/320 - 2063*pi**8/5040000 + pi**6/756","13893":"4*f_3**3/3 + 12*f_3**2 - 15*f_3*f_5 - 63*f_7/2 + 3305*f_9/108","13894":"-109*f_3**2/144 - pi**4*f_3/720 + 13207*f_3/2160 - 5747*f_5/1080 - 23*f_7/60 - 73*pi**6/54432 + 389*pi**4/43200","13895":"26*f_3**2/135 - pi**4*f_3/1350 + 3287*f_3/4320 - 43*f_5/32 - 239*f_7/5760 - 329*pi**4/129600 + 97*pi**6/163296","13896":"-77*f_3/8640 + 53*f_5/2880 - 68801/4478976 + 11*pi**4/129600","13897":"-17*f_3/34560 - 11*f_5/960 + 1541/933120 + 7*pi**4/69120","13898":"-3*f_3/320 - f_5/160 - 31841/11197440 + 7*pi**4/64800","13899":"-67*f_3**2/2160 + pi**4*f_3/10800 + f_3/18 - 451*f_5/1080 + 281*f_7/960 - 313*pi**4/259200 - 6269/103680 + 7*pi**6/23328","13900":"11*f_3**2/24 - 39*f_3*f_5/40 + pi**4*f_3/900 + 9*f_3_5/40 - 199*f_5/432 + 651*f_7/640 - 2063*pi**8/30240000 + pi**6/3888","13901":"-13*f_3**2/30 - 13*f_3/3 - pi**4*f_3/300 + 59*f_5/9 - 217*f_7/240 - pi**4/300 + pi**6/1134","13902":"-f_3**2/8 - 7*f_3*f_5/20 + pi**4*f_3/900 + 9*f_3_5/40 - 379*f_5/432 + 8729*f_7/5760 - 2063*pi**8/30240000 + pi**6/3888","13903":"233*f_3/6912 - 23*f_5/2880 - 18523/1866240 + 29*pi**4/345600","13904":"221*f_3/20736 + 7*f_5/17280 - 53*pi**4/3110400 + 172687/11197440","13905":"-43*f_3**2/2160 - 791*f_3/4320 + pi**4*f_3/10800 - 5*f_5/96 + 67*f_7/480 - 191*pi**4/129600 - 47/1728 + 43*pi**6/163296","13906":"-7*f_3/720 + pi**4/86400 + 4501/93312","13907":"-499*f_3/311040 - f_5/3840 - 168763/134369280 + 133*pi**4/6220800","13908":"77*f_3**2/1080 - pi**4*f_3/10800 + 1091*f_3/8640 - 31*f_5/1080 - 67*f_7/480 - pi**6/5832 + 151*pi**4/259200","13909":"-7*f_3**2/480 + 2149*f_3/103680 + f_5/64 - pi**6/45360 - 737/165888 + 71*pi**4/1036800","13910":"7*f_3**2/40 - 29*f_3*f_5/40 + pi**4*f_3/900 + 9*f_3_5/40 - 445*f_5/432 + 3241*f_7/1920 - 2063*pi**8/30240000 + pi**6/3888","13911":"f_3**2/24 - 19*f_3*f_5/40 + pi**4*f_3/900 + 9*f_3_5/40 - 589*f_5/432 + 11039*f_7/5760 - 2063*pi**8/30240000 + pi**6/3888","13912":"-f_3**2/10 + 19*f_3*f_5/40 - 61*f_3/360 - pi**4*f_3/1800 - 9*f_3_5/40 + 1049*f_5/432 - 15533*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","13913":"-7*f_3**2/120 - pi**4*f_3/1800 + 17*f_3/36 - 131*f_5/216 + 7*f_7/60 - pi**4/1800 + pi**6/6804","13914":"-247*f_3/12960 - 7*f_5/1440 + 23*pi**4/259200 + 1751/103680","13915":"851*f_3/25920 + 7*f_5/540 - 19*pi**4/172800 - 42589/16796160","13916":"929*f_3/34560 + 163*f_5/8640 - 167*pi**4/1036800 - 280663/22394880","13917":"f_3**2/960 - 8557*f_3/622080 - 259*f_5/17280 + pi**6/181440 + 199*pi**4/2073600 + 11/480","13918":"-3157*f_3/51840 - 71*f_5/8640 + 7*pi**4/57600 + 383107/4478976","13919":"-f_3**2/120 - 2033*f_3/17280 - 601*f_5/2880 - 191*pi**4/172800 + pi**6/9072 + 223097/829440","13920":"17*f_3**2/360 - pi**4*f_3/1800 + 3923*f_3/4320 - 637*f_5/2160 - 67*f_7/80 - 17*pi**6/27216 + 263/1920 + 137*pi**4/43200","13921":"-133*f_3**2/480 + 1133*f_3/17280 + 29*f_5/72 - 2887/10368 + 19*pi**4/86400 + pi**6/22680","13922":"-4*f_3**2/15 + 11477*f_3/25920 + 37*f_5/60 - 423689/311040 + 41*pi**4/259200 + 19*pi**6/45360","13923":"-f_3**2/120 + 29*f_3/384 - 43*f_5/720 - 11*pi**4/19200 - 3001/69120 + pi**6/9072","13924":"3*f_3**2/10 - pi**4*f_3/1800 + 5*f_3/9 - 47*f_5/54 - 329*f_7/1440 - pi**4/1800 + pi**6/6804","13925":"f_3**2/2880 - 37843*f_3/466560 - 329*f_5/25920 + pi**6/544320 + 28051/1399680 + 271*pi**4/1036800","13926":"-17*f_3**2/720 + 8071*f_3/103680 + 19*f_5/2160 - 37*pi**6/544320 - 3187/311040 + 29*pi**4/1036800","13927":"-29*f_3**2/1440 + 4667*f_3/103680 - 149*f_5/1728 + 97*pi**4/1036800 + 4429/311040 + 11*pi**6/272160","13928":"-77*f_3**2/2160 - pi**4*f_3/2700 + 757*f_3/8640 - 767*f_5/2160 + 2633*f_7/5760 - 23*pi**6/81648 + 361*pi**4/259200","13929":"-11*f_3**2/2880 + 427*f_3/103680 + 127*f_5/8640 - 20071/2488320 - pi**6/544320 + 11*pi**4/86400","13930":"17*f_3**2/30 + 2*f_3*f_5/3 - 305*f_5/36 + 5971*f_7/720 - 7*pi**8/16200 + pi**6/324","13931":"11*f_3**2/12 - 10*f_3*f_5/3 + 55*f_3/48 + 325*f_5/72 - 6859/1728 - 7*pi**4/1440 + 5*pi**6/4536","13932":"4*f_3**3/3 - 3*f_3*f_5 - 665*f_7/24 + 1567*f_9/54","13933":"971*f_3/103680 + f_5/960 + 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79*pi**4/2073600 + 120109/44789760","13943":"-7*f_3/1728 - 77/3840 + pi**4/86400","13944":"-f_3**2/40 - 349*f_3/640 - pi**4*f_3/600 + 39*f_5/160 + 21*f_7/80 + 19*pi**4/11520 + 1321/5760","13945":"3*f_3**2/80 - 13*f_3/6480 - 11*f_5/360 - 23975/497664 - pi**6/40320 + 623*pi**4/1036800","13946":"1531/1492992","13947":"11*f_3**2/2880 + 919*f_3/103680 + 23*f_5/2160 - 5821/311040 - 83*pi**4/518400 + pi**6/544320","13948":"-491*f_3/8640 - f_5/36 - pi**4/21600 + 1781/20736","13949":"12*f_3**2 - 9*f_3*f_5 - 273*f_7/8 + 28*f_9","13950":"35*f_3**2/24 - 5*f_3*f_5/3 - 17*f_3/16 + 65*f_5/48 - 5*pi**6/9072 + pi**4/288","13951":"-481*f_3/8640 - 7*f_5/180 + 29*pi**4/172800 + 616957/22394880","13952":"-7*f_3**2/720 - 2533*f_3/34560 - 329*f_5/4320 + 49*f_7/640 - 13*pi**4/115200 + pi**6/54432 + 582409/7464960","13953":"-11*f_3**2/2880 - 4489*f_3/103680 - 19*f_5/1080 - pi**6/544320 + 17*pi**4/129600 + 29777/311040","13954":"-29*f_3**2/24 + 5*f_3*f_5/3 + 149*f_3/96 - 115*f_5/48 - 7*pi**4/2880 + 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109*f_5/1728 - 71*pi**4/1036800 + 8371/311040 + pi**6/17010","13996":"11*f_3**2/576 - 2279*f_3/20736 + 203*f_5/4320 - 29*pi**4/86400 + 11*pi**6/544320 + 24649/311040","13997":"-f_3**2/480 + 995*f_3/62208 + 217*f_5/8640 - 5*pi**4/41472 - pi**6/90720 - 3967/933120","13998":"-19*f_3**2/576 - 8561*f_3/103680 + 119*f_5/1080 - 37*pi**4/103680 + 7679/311040 + 13*pi**6/272160","13999":"-47*f_3**2/480 + 1085*f_3/10368 - 71*f_5/160 - 13*pi**6/90720 - 5*pi**4/5184 + 108791/155520","14000":"8*f_3**2/45 - 1015*f_3/216 + pi**4*f_3/720 + 443*f_5/108 + 71*f_7/240 - 193*pi**4/21600 + 19*pi**6/13608","14001":"-47*f_3**2/480 + 12769*f_3/51840 - 293*f_5/480 - 13*pi**6/90720 - 5*pi**4/5184 + 108791/155520","14002":"4*f_3**3/3 - 4*f_3**2 - 49*f_7/3 + 1063*f_9/54","14003":"f_3**2/144 + 1651*f_3/103680 + 127*f_5/4320 - 1649/41472 - 17*pi**6/544320 - 11*pi**4/207360","14004":"-299/10368","14005":"371*f_3**2/2160 + pi**4*f_3/10800 + 385*f_3/864 - 173*f_5/288 - 253*f_7/720 - 239*pi**4/129600 + 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67*pi**6/163296","14018":"533*f_3**2/2160 - 193*f_3/576 - pi**4*f_3/2160 - 203*f_5/864 + 13*f_7/160 - 143*pi**4/259200 + 9529/311040 + 7*pi**6/23328","14019":"533*f_3**2/2160 - 31*f_3/80 - pi**4*f_3/2160 - 43*f_5/108 + 13*f_7/160 - 7*pi**4/64800 + 3637/20736 + 7*pi**6/23328","14020":"-85441/2985984","14021":"-65*f_3**2/216 + pi**4*f_3/1350 + 413*f_3/2880 + 63*f_5/160 - 377*f_7/5760 - 43*pi**6/163296 + 211*pi**4/259200","14022":"f_3**2/72 - 3259*f_3/207360 + 167*f_5/1728 - 461429/4976640 - pi**6/54432 - 73*pi**4/2073600","14023":"187*f_3/1920 - f_5/12 - 17*pi**4/57600 + 497/124416","14024":"-f_3**2/80 - 539*f_3/6912 + 257*f_5/2880 + pi**4/38400 + 110177/7464960","14025":"-59*f_3/11520 + f_5/240 - 11549/3732480 - pi**4/69120","14026":"161*f_3/4320 + 7*f_5/180 - 1084153/22394880 - 11*pi**4/172800","14027":"43*f_3**2/2880 - 1127*f_3/20736 + 167*f_5/1728 - pi**6/34020 - 4793/276480 + pi**4/64800","14028":"f_3**2/10 - 3*f_3*f_5/5 + 127*f_3/20 + 27*f_3_5/20 + 89*f_5/12 - 4459*f_7/320 - 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pi**4/19200","14041":"-f_3/1920 + 17*f_5/2160 - 227/51840 + pi**4/19200","14042":"-31*f_3**2/216 + pi**4*f_3/2700 + 121*f_3/1440 - 43*f_5/864 + 13*f_7/5760 - 161*pi**4/129600 + 37*pi**6/163296","14043":"7*f_3**2/576 - 1867*f_3/103680 - 61*f_5/2160 - 10451/311040 - 19*pi**4/86400 + pi**6/544320","14044":"11*f_3**2/480 - 14249*f_3/311040 + 217*f_5/8640 - pi**6/90720 - 53*pi**4/1036800 + 10073/933120","14045":"-173*f_3**2/360 - 1355*f_3/432 + 11*pi**4*f_3/3600 + 2381*f_5/432 - 81*f_7/160 - 55*pi**6/27216 + 37*pi**4/4320","14046":"17*f_3**2/20 - 87*f_3*f_5/20 + pi**4*f_3/100 + 27*f_3_5/20 - 47*f_5/12 + 7693*f_7/960 - 2063*pi**8/5040000 + pi**6/756","14047":"-4*f_3**3/3 + 3*f_3*f_5/2 + 119*f_7/6 - 1063*f_9/54","14048":"-61*f_3**2/20 - 3*f_3*f_5/5 + pi**4*f_3/100 + 27*f_3_5/20 - 47*f_5/12 + 8603*f_7/960 - 2063*pi**8/5040000 + pi**6/756","14049":"-79*f_3**2/432 + 473*f_3/8640 + pi**4*f_3/1350 + 403*f_5/2160 + 239*f_7/5760 - pi**6/5832 + 61*pi**4/259200","14050":"109*f_3**2/432 - pi**4*f_3/2160 + 79*f_3/288 - 823*f_5/864 + 13*f_7/160 - 251*pi**4/129600 + 73*pi**6/163296","14051":"41*f_3**2/4 - 9*f_3*f_5 - f_3/2 - 3*f_5/4 - 119*f_7/48","14052":"-4*f_3**3/3 + 13*f_3**2/2 + 3*f_3 - 13*f_5/6 + 259*f_7/24 - 1063*f_9/54","14053":"-107*f_3**2/2160 + pi**4*f_3/1350 + 205*f_3/1728 - 227*f_5/2160 + 239*f_7/5760 - pi**6/5832 + 61*pi**4/259200","14054":"-4*f_3**3/3 + 3*f_3*f_5/2 + 119*f_7/6 - 1063*f_9/54","14055":"4*f_3**3/3 - 13*f_3*f_5/2 - 14*f_7 + 1063*f_9/54","14056":"-6*f_3**2 + 21*f_3*f_5 - 36*f_3_5 + 119*f_7/12 + 29*pi**8/15750","14057":"4*f_3**3/3 - 13*f_3*f_5/2 - 14*f_7 + 1063*f_9/54","14058":"-191*f_3/34560 - 469*f_5/5760 + 41*pi**4/345600 + 2291413/44789760","14059":"-5*f_3**2/432 - 133*f_3/8640 + pi**4*f_3/10800 + 113*f_5/1440 - 359*f_7/1440 - 181*pi**4/259200 + 7301/103680 + 25*pi**6/163296","14060":"-f_3**2/720 - 3787*f_3/34560 + 1963*f_5/17280 - 43*pi**4/345600 + pi**6/54432 + 240073/11197440","14061":"f_3**2/720 + 31*f_3/3840 + 761*f_5/17280 - 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3703*f_3/622080 - 49*f_5/3456 - 523/373248 + pi**6/181440 + 7*pi**4/76800","14098":"5*f_3**2/1728 - 3607*f_3/622080 + 49*f_5/10368 - pi**6/1632960 + 1169/373248 + 157*pi**4/2073600","14099":"10*f_3**2 + 10*f_3*f_5 - 36*f_3_5 + 7*f_7/12 + 29*pi**8/15750","14100":"4*f_3**3 - 20*f_3*f_5 + 1285*f_9/72","14101":"181*f_3/34560 - f_5/640 - 55027/11197440 + 71*pi**4/1036800","14102":"107*f_3**2/240 - 3*f_3*f_5/20 - 29*f_3/192 - 9*f_3_5/40 + 173*f_5/160 - 2989*f_7/1920 - pi**6/6048 - 127*pi**4/86400 + 95/1728 + 2063*pi**8/30240000","14103":"457*f_3/311040 + f_5/3840 - 17*pi**4/777600 + 566303/268738560","14104":"71*f_3/51840 + 37*f_5/11520 - 89*pi**4/2073600 + 187/2799360","14105":"-1909*f_3/207360 + f_5/1280 - 19315/8957952 + 19*pi**4/1036800","14106":"683*f_3/34560 + 19*f_5/640 - 127993/2239488 + 13*pi**4/86400","14107":"-f_3**2/480 - 1271*f_3/103680 - 5*f_5/576 - 163*pi**4/1036800 + 23411/829440 + pi**6/30240","14108":"19*f_3/2160 + 23*f_5/5760 + 15899/14929920 + 7*pi**4/172800","14109":"-613*f_3/207360 - 107*f_5/17280 + 33733/44789760 + pi**4/46080","14110":"-f_3**2/1440 + 659*f_3/103680 - 61*f_5/1728 - 6461/311040 + pi**6/272160 + 73*pi**4/1036800","14111":"71*f_3/51840 + 37*f_5/11520 - 89*pi**4/2073600 + 187/2799360","14112":"-461*f_3/622080 - f_5/1152 - 62117/268738560 + 97*pi**4/6220800","14113":"-8*f_3/3 - 4*f_5/3 + 147*f_7/40 + 7/12","14114":"-29*f_3**2/10 + 29*f_3*f_5/6 + 4*f_3/45 - 13*f_5/6 - 287*f_7/360 - pi**6/378 - pi**4/900 + 7*pi**8/16200","14115":"-17*f_3**2/72 + pi**4*f_3/360 + 6743*f_3/4320 - 4867*f_5/2160 + 41*f_7/160 - 319*pi**4/43200 + 19*pi**6/27216","14116":"-43*f_3**2/320 - 1061*f_3/34560 - 179*f_5/960 + 147*f_7/320 - 59*pi**4/86400 - pi**6/20160 - 27311/829440","14117":"7*f_3**2/5 - 11*f_3/6 - pi**4*f_3/100 + 83*f_5/12 - 483*f_7/80 + pi**4/150","14118":"-31*f_3/17280 - f_5/4320 + 29*pi**4/518400 + 4019/622080","14119":"-f_3/25920 + 13*f_5/2880 - 349639/44789760 + 19*pi**4/518400","14120":"19*f_3**2/2880 - 15659*f_3/1866240 + 77*f_5/17280 - pi**6/544320 - 7*pi**4/6220800 + 2503/1244160","14121":"-53*f_3/20736 + f_5/8640 - 19*pi**4/1036800 + 49477/14929920","14122":"19*f_3**2/2880 - 799*f_3/373248 + 77*f_5/17280 - 151*pi**4/6220800 - pi**6/544320 + 5707/1244160","14123":"-f_3**2/2880 + 5077*f_3/1866240 + 77*f_5/17280 - 151*pi**4/6220800 - pi**6/544320 + 1297/1244160","14124":"5*f_3**2/288 - 2941*f_3/103680 + 283*f_5/8640 - 8519/155520 - pi**6/272160 + 389*pi**4/1036800","14125":"133*f_3/3456 - f_5/1440 - 270011/7464960 - 7*pi**4/172800","14126":"433*f_3/69120 + 5*f_5/6912 - 13*pi**4/345600 + 23101/67184640","14127":"-37*f_3**2/480 + 443*f_3/3456 - 53*f_5/1440 - 17453/414720 - 37*pi**4/86400 + pi**6/90720","14128":"11*f_3**2/18 - 10483*f_3/2160 - pi**4*f_3/225 + 3233*f_5/432 - 2731*f_7/960 + 5*pi**6/27216 + 59*pi**4/21600","14129":"23*f_3**2/72 - pi**4*f_3/360 + 6409*f_3/4320 - 6083*f_5/2160 + 39*f_7/80 - 13*pi**4/8640 + 23*pi**6/27216","14130":"7*f_3/2880 - 135679/14929920 - pi**4/115200","14131":"433*f_3/51840 + f_5/640 - 755977/44789760 - pi**4/8640","14132":"-71*f_3/41472 + 37*f_5/11520 - 11*pi**4/518400 + 6277/44789760","14133":"-f_3**2/2880 - 2047*f_3/622080 - 49*f_5/3456 + 179/373248 + pi**6/181440 + 11*pi**4/138240","14134":"5*f_3**2/1728 - 1183*f_3/622080 + f_5/10368 - pi**6/1632960 + 431/373248 + 11*pi**4/138240","14135":"11*f_3/8640 - f_5/360 - 104453/44789760 + pi**4/34560","14136":"241*f_3**2/1080 - 9*f_3/32 - pi**4*f_3/1350 - 203*f_5/864 + 377*f_7/5760 - 43*pi**4/25920 + 67*pi**6/163296","14137":"-73*f_3**2/960 + 14551*f_3/103680 - 17*f_5/360 - pi**6/22680 + 5501/311040 + 103*pi**4/518400","14138":"19*f_3/2160 + 23*f_5/5760 + 15899/14929920 + 7*pi**4/172800","14139":"235*f_3/10368 + 13*f_5/2880 - 985859/22394880 + pi**4/103680","14140":"-383*f_3**2/2160 + 13*pi**4*f_3/21600 + 3043*f_3/4320 - 7*f_5/864 - 1969*f_7/2880 - 19*pi**4/12960 + 5*pi**6/23328","14141":"-4*f_3**3/3 + 3*f_3*f_5/2 + 119*f_7/6 - 1063*f_9/54","14142":"-4*f_3**3/3 - 12*f_3**2 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1063*f_9/54","14152":"-19*f_3**2/20 + 18*f_3*f_5/5 + 79*f_3/20 - 27*f_3_5/20 - 25*f_5/24 - 2303*f_7/320 - pi**4/120 - pi**6/1512 + 2063*pi**8/5040000","14153":"11*f_3**2/1620 - 367*f_3/2592 - pi**4*f_3/64800 + 1619*f_5/6480 + 359*f_7/8640 - 11*pi**6/122472 - 1441/103680 + 17*pi**4/48600","14154":"-21*f_3**2/80 + 3*f_3*f_5/5 + 431*f_3/960 - 9*f_3_5/40 - 283*f_5/1440 - 1519*f_7/1920 - pi**6/6048 - 127*pi**4/86400 - 13/960 + 2063*pi**8/30240000","14155":"-39*f_3**2/20 + 27*f_3*f_5/20 - pi**4*f_3/100 - 27*f_3_5/20 - 103*f_5/12 + 9877*f_7/960 - pi**6/756 + 2063*pi**8/5040000","14156":"-11*f_3**2/6 + 18*f_3*f_5/5 - pi**4*f_3/300 + 139*f_3/60 - 27*f_3_5/20 - 1169*f_5/72 + 4081*f_7/320 - 11*pi**6/4536 + pi**4/600 + 2063*pi**8/5040000","14157":"-67*f_3**2/480 + 1999*f_3/25920 - 143*f_5/1440 - 11*pi**6/45360 + 23/1215 + 923*pi**4/518400","14158":"-8*f_3**2/15 - 13*f_3/3 - pi**4*f_3/300 + 227*f_5/36 - 119*f_7/240 - pi**4/300 + pi**6/1134","14159":"4*f_3**3/3 - 7*f_3**2/2 - 3*f_3*f_5/2 + f_3 + 2*f_5/3 - 413*f_7/24 + 1063*f_9/54","14160":"-23*f_3**2/60 - 27*f_3*f_5/20 + pi**4*f_3/150 + 27*f_3_5/20 + 763*f_5/72 - 553*f_7/64 - 2063*pi**8/5040000 + pi**6/648","14161":"-14*f_3**2/15 - 13*f_3/3 - pi**4*f_3/300 + 227*f_5/36 + 7*f_7/80 - pi**4/300 + pi**6/1134","14162":"21*f_3**2/10 - 239*f_3/30 + pi**4*f_3/100 - f_5/12 + 63*f_7/10 - pi**4/150","14163":"-11*f_3**2/12 + 21*f_3*f_5/10 - 541*f_3/90 - pi**4*f_3/300 - 27*f_3_5/20 - 113*f_5/12 + 15127*f_7/960 - pi**6/756 - pi**4/225 + 2063*pi**8/5040000","14164":"-7*f_3**2/120 + 2777*f_3/10368 - 497*f_5/720 - 31*pi**6/181440 - 41*pi**4/51840 + 108791/155520","14165":"7*f_3**2/540 - pi**4*f_3/2700 + 1151*f_3/8640 - 613*f_5/1440 + 2311*f_7/5760 - 43*pi**6/163296 + 331*pi**4/259200","14166":"-67*f_3**2/432 - 169*f_3/2880 + pi**4*f_3/2160 + 1591*f_5/4320 - 13*f_7/160 - 31*pi**6/163296 + 121*pi**4/259200","14167":"-37*f_3/7680 - 59*f_5/17280 - pi**4/230400 + 357619/134369280","14168":"29*f_3**2/360 - 6349*f_3/103680 + 7*f_5/216 - 49*f_7/320 - 263*pi**4/1036800 + 14617/311040 + 47*pi**6/544320","14169":"-26*f_3**2/15 + 57*f_3*f_5/20 - pi**4*f_3/300 + 139*f_3/60 - 27*f_3_5/20 - 971*f_5/72 + 10241*f_7/960 - 11*pi**6/4536 + pi**4/600 + 2063*pi**8/5040000","14170":"-61*f_3**2/1080 + pi**4*f_3/5400 + 1397*f_3/8640 - 313*f_5/720 + 9*f_7/64 - 551*pi**4/259200 - 9631/103680 + 43*pi**6/81648","14171":"-3*f_3**2 + 5*f_3*f_5/2 + 5*f_5/6","14172":"-4*f_3**3/3 - 12*f_3**2 + 27*f_3*f_5/2 + 63*f_7/2 - 1567*f_9/54","14173":"71*f_3**2/60 - 19*f_3/6 + pi**4*f_3/300 + 61*f_5/36 + 77*f_7/120 - pi**6/1134 + pi**4/300","14174":"-259*f_3/1920 + 7*f_5/80 - 23/576 + 7*pi**4/6400","14175":"-f_3**2/30 - 2833*f_3/1920 + 1277*f_5/720 - 3001/17280 + 3*pi**4/6400 + pi**6/9072","14176":"-7*f_3/8640 + f_5/1280 - pi**4/64800 + 9733/9953280","14177":"-3*f_3**2/160 + 563*f_3/103680 - 17*f_5/576 - 899/311040 + pi**4/41472 + pi**6/45360","14178":"-5*f_3/2304 + f_5/192 - 23*pi**4/1036800 - 2909/2985984","14179":"-16*f_3**2/15 + 9*f_3*f_5/10 + pi**4*f_3/300 + 53*f_3/60 + 27*f_3_5/20 - 577*f_5/72 + 7063*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","14180":"-4*f_3**3/3 - 12*f_3**2 + 27*f_3*f_5/2 + 63*f_7/2 - 1567*f_9/54","14181":"-13*f_3**2/30 + 21*f_3*f_5/10 - pi**4*f_3/300 + 151*f_3/60 - 27*f_3_5/20 - 881*f_5/72 + 7903*f_7/960 - 11*pi**6/4536 + pi**4/600 + 2063*pi**8/5040000","14182":"1589*f_3/17280 - f_5/128 - 2023967/22394880 - 29*pi**4/129600","14183":"181*f_3/34560 - f_5/640 - 55027/11197440 + 71*pi**4/1036800","14184":"2221*f_3/17280 - 83*f_5/1152 - 1437851/22394880 - 113*pi**4/518400","14185":"307*f_3/25920 - 157*f_5/4320 + 37*pi**4/1036800 + 799319/33592320","14186":"-173*f_3/103680 - 7*f_5/3456 + 93971/33592320 + 17*pi**4/207360","14187":"-67*f_3/17280 - 242707/134369280 + 7*pi**4/622080","14188":"-47*f_3**2/2880 + 3737*f_3/20736 - 349*f_5/1728 - 61*pi**6/544320 + 37*pi**4/57600 + 7825/62208","14189":"73*f_3**2/160 - 23707*f_3/17280 + 49*f_5/48 - 1837/10368 - 5*pi**4/3456 + pi**6/3780","14190":"56*f_3**2/15 - 117*f_3*f_5/20 + pi**4*f_3/300 + 101*f_3/60 + 27*f_3_5/20 - 331*f_5/72 + 1463*f_7/320 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","14191":"-11*f_3**2/15 + 13*f_3/18 + 5*f_5/18 - pi**6/1134 + pi**4/180","14192":"-499*f_3/311040 - f_5/3840 - 168763/134369280 + 133*pi**4/6220800","14193":"-53*f_3**2/360 - 1303*f_3/864 + pi**4*f_3/1800 + 4417*f_5/2160 - 277*f_7/480 - 49*pi**4/8640 + 5*pi**6/3888","14194":"f_3**2/12 - 2143*f_3/5760 + 251*f_5/1440 - 79*pi**4/57600 + 5951/69120 + pi**6/4536","14195":"-4*f_3**2 + 9*f_3*f_5/2 + 665*f_7/24 - 28*f_9","14196":"-f_3**2/144 + pi**4*f_3/64800 + 1409*f_3/10368 - 1873*f_5/12960 - 359*f_7/8640 - 7*pi**4/19200 + pi**6/13608","14197":"-43*f_3**2/240 + 19*f_3*f_5/40 + 213*f_3/320 - 9*f_3_5/40 + 53*f_5/160 - 2989*f_7/1920 - pi**6/6048 - 127*pi**4/86400 - 169/8640 + 2063*pi**8/30240000","14198":"-f_3**2/720 - 3787*f_3/34560 + 1963*f_5/17280 - 43*pi**4/345600 + pi**6/54432 + 240073/11197440","14199":"-31*f_3**2/216 + 41*f_3/1440 + pi**4*f_3/2700 + 5*f_5/864 + 13*f_7/5760 - 161*pi**4/129600 + 37*pi**6/163296","14200":"f_3**2/80 - 91*f_3/2304 + 53*f_5/960 - 17*pi**4/69120 + 923/746496","14201":"-f_3**2/120 + 401*f_3/4320 - 199*f_5/1920 - pi**4/2304 - 5023/1492992 + pi**6/18144","14202":"f_3**2/160 - 7157*f_3/51840 - pi**4*f_3/64800 + 937*f_5/5184 + 359*f_7/8640 - pi**6/12096 - 47521/1866240 + 161*pi**4/518400","14203":"-19*f_3/11520 - f_5/432 + 14323/11197440","14204":"2*f_3**2/135 - 299*f_3/51840 - pi**4*f_3/32400 - 1451*f_5/25920 + 797*f_7/34560 - 109*pi**4/518400 + 17*pi**6/326592","14205":"17*f_3/34560 - 3083/53747712 - pi**4/3110400","14206":"-37*f_3**2/2160 + pi**4*f_3/32400 + 557*f_3/51840 + 2087*f_5/25920 - 797*f_7/34560 - 19*pi**6/326592 - 5831/622080 + pi**4/7200","14207":"f_3**2/20 - 1451*f_3/51840 - pi**4*f_3/8100 - 1631*f_5/25920 + 377*f_7/34560 - 23*pi**4/172800 + 5*pi**6/108864","14208":"-7*f_3**2/720 - 2351*f_3/17280 + 503*f_5/8640 - 31*pi**4/172800 + pi**6/54432 + 411929/4478976","14209":"-61*f_3**2/1440 + 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169*pi**4/43200","14240":"343*f_3**2/480 - 10343*f_3/8640 - 257*f_5/288 - 13*pi**4/6912 + pi**6/6480 + 100/81","14241":"-47*f_3**2/480 + 5279*f_3/1728 - 77*f_5/18 - 61*pi**6/90720 + 431*pi**4/172800 + 100/81","14242":"73*f_3**2/30 - 51*f_3*f_5/10 + pi**4*f_3/300 + 89*f_3/60 + 27*f_3_5/20 - 421*f_5/72 + 6727*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","14243":"f_3**2/9 - 2479*f_3/8640 + 523*f_5/2160 - 391/8640 - pi**4/4800 + 17*pi**6/272160","14244":"-1007*f_3/34560 - f_5/288 + pi**4/38400 + 114599/1866240","14245":"11*f_3**2/2160 + 757*f_3/51840 - 1487*f_5/51840 - 385259/11197440 + pi**6/163296 + 23*pi**4/172800","14246":"-23*f_3**2/720 + 1691*f_3/103680 + f_5/864 + 49*pi**4/1036800 + 3673/311040 + 17*pi**6/544320","14247":"629*f_3**2/2160 - 11*pi**4*f_3/10800 + 203*f_3/864 - 605*f_5/864 - 5*f_7/72 - 29*pi**4/129600 + 31*pi**6/163296","14248":"743*f_3**2/2160 - 67*f_3/160 - 17*pi**4*f_3/10800 + 235*f_5/864 - 5*f_7/16 + 19*pi**4/129600 + 31*pi**6/163296","14249":"-f_3**2/480 + 12731*f_3/103680 + 251*f_5/2880 - 62585/186624 + 29*pi**4/207360 + pi**6/45360","14250":"-13*f_3/864 - 613*f_5/2880 - 49*pi**4/86400 + 1071211/3732480","14251":"-47*f_3**2/30 - 8*f_3/3 + pi**4*f_3/300 + 223*f_5/36 - 133*f_7/240 - pi**6/1134 + pi**4/300","14252":"103*f_3**2/30 - 18*f_3*f_5/5 + 11*f_3/60 + pi**4*f_3/300 + 27*f_3_5/20 - 1297*f_5/72 + 17143*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","14253":"19*f_3**2/10 - 57*f_3*f_5/20 + 147*f_3/20 + 27*f_3_5/20 + 55*f_5/6 - 5341*f_7/320 - 2063*pi**8/5040000 + pi**4/200 + pi**6/756","14254":"3*f_3**2/40 - 6799*f_3/17280 + pi**4*f_3/600 + 5*f_5/96 - 21*f_7/80 - 403*pi**4/172800 + 121681/207360","14255":"3*f_3**2/40 - 10399*f_3/17280 + pi**4*f_3/600 + 25*f_5/96 - 21*f_7/80 - 403*pi**4/172800 + 121681/207360","14256":"-13*f_3**2/6 + 3*f_3*f_5/20 - 49*f_3/60 + pi**4*f_3/300 + 27*f_3_5/20 + 239*f_5/72 - 203*f_7/960 - 2063*pi**8/5040000 - pi**4/600 + 11*pi**6/4536","14257":"-18*f_3**2 + 27*f_3*f_5/2 + 147*f_7/4 - 28*f_9","14258":"2*f_3**2 - 5*f_3*f_5/2","14259":"-31*f_3**2/1440 - 2269*f_3/20736 + 901*f_5/8640 - 11*pi**6/272160 + 149*pi**4/1036800 + 24929/311040","14260":"f_3**2/1440 + 199*f_3/11520 + 13*f_5/270 - 138631/7464960 - 41*pi**4/345600 - pi**6/108864","14261":"-11*f_3**2/480 + 24059*f_3/311040 - 259*f_5/8640 - 2027/34560 + pi**6/90720 + 127*pi**4/1036800","14262":"-f_3**2/720 + 1031*f_3/17280 - 169*f_5/3456 - pi**4/3840 + pi**6/54432 + 3311/93312","14263":"-11*f_3/384 + 79*f_5/2880 + 49*f_7/640 - 1002299/22394880 - 17*pi**4/518400","14264":"-23*f_3**2/24 + 5*f_3*f_5/3 + 29*f_3/96 - 65*f_5/48 - 7*pi**4/2880 + 5*pi**6/9072","14265":"-4*f_3**3/3 + 8*f_3*f_5 + 21*f_7 - 1567*f_9/54","14266":"7*f_3**2/24 - 2395*f_3/3456 - 7*f_5/96 + 1081/10368 + 53*pi**4/34560","14267":"-2441*f_3/103680 - 7*f_5/5760 + 21037/2985984 + 91*pi**4/1036800","14268":"17*f_3/11520 - 7*f_5/3840 - 41159/89579520 + pi**4/172800","14269":"f_3**2/60 - 1993*f_3/5760 - 251*f_5/1440 + 147*f_7/320 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5*pi**6/54432","14282":"89*f_3/11520 + 287*f_5/5760 - 2352947/44789760 + 109*pi**4/1036800","14283":"-7*f_3**2/720 - 101*f_3/6912 - 25*f_5/3456 - 559*pi**4/1036800 + 4717/349920 + pi**6/13608","14284":"-7*f_3**2/1728 + 1591*f_3/103680 + 197*f_5/12960 - pi**6/1632960 + 763/62208 + 223*pi**4/1555200","14285":"-f_3**2/960 - 3077*f_3/207360 + 17*f_5/5760 - 11*pi**4/414720 + 9959/1866240 + pi**6/60480","14286":"247*f_3/34560 + 371*f_5/5760 - 898031/11197440 + 7*pi**4/43200","14287":"257*f_3**2/2160 - pi**4*f_3/2160 + 491*f_3/1440 - 763*f_5/864 + f_7/8 - 251*pi**4/129600 + 73*pi**6/163296","14288":"29*f_3/480 - 35003/746496 + pi**4/14400","14289":"-97*f_3**2/960 + 11551*f_3/103680 + 41*f_5/720 - pi**6/22680 - 3337/311040 + 37*pi**4/518400","14290":"-659*f_3/34560 + 7*f_5/480 - 7*pi**4/345600 + 701/186624","14291":"-f_3**2/180 - 361*f_3/3840 + 577*f_5/4320 - 73*pi**4/345600 - 19193/933120 + pi**6/54432","14292":"-17*f_3/11520 + pi**4/69120 + 553853/134369280","14293":"47*f_3/34560 - pi**4/69120 + 5803/7464960","14294":"-7*f_3**2/480 - 7463*f_3/17280 - 977*f_5/1440 + 147*f_7/160 - pi**6/6480 - 11*pi**4/10800 + 337387/414720","14295":"47*f_3**2/160 - 17279*f_3/17280 - 73*f_5/160 + 147*f_7/160 - pi**6/3780 - 7*pi**4/21600 + 337387/414720","14296":"-341*f_3**2/60 + 12*f_3*f_5/5 - 77*f_3/90 + pi**4*f_3/300 + 27*f_3_5/20 - 35*f_5/3 + 17507*f_7/960 - 2063*pi**8/5040000 + pi**4/225 + pi**6/756","14297":"41*f_3**2/720 - 2591*f_3/38880 + 53*f_5/1728 - 69103/829440 + pi**6/544320 + 37*pi**4/86400","14298":"41*f_3**2/2160 + 9677*f_3/233280 + 397*f_5/25920 - 1355701/7464960 + pi**6/1632960 + 139*pi**4/259200","14299":"-4579*f_3/34560 + 13*f_5/96 - 7*pi**4/345600 + 58421/1866240","14300":"7*f_3**2/180 - 4045*f_3/62208 - 311*f_5/1080 + 49*f_7/128 - 27781/933120 - 221*pi**4/1036800 - pi**6/544320","14301":"-11*f_3**2/324 - 133*f_3/1728 + pi**4*f_3/12960 + 3019*f_5/12960 + 19*f_7/432 - 11*pi**6/122472 - 443/11520 + 77*pi**4/777600","14302":"49*f_3**2/40 + 3*f_3*f_5/5 - 553*f_3/72 - 27*f_3_5/20 - 237*f_5/80 + 2401*f_7/320 - pi**6/1008 - 61*pi**4/7200 + 3199/2160 + 2063*pi**8/5040000","14303":"77*f_3**2/40 - 3*f_3*f_5/20 - 2747*f_3/360 - 27*f_3_5/20 - 91*f_5/240 + 1519*f_7/320 - pi**6/1008 - 61*pi**4/7200 + 3199/2160 + 2063*pi**8/5040000","14304":"4*f_3**3/3 - 3*f_3*f_5 - 665*f_7/24 + 1567*f_9/54","14305":"47*f_3**2/24 - 5*f_3*f_5/3 - 101*f_3/48 + 95*f_5/48 - 5*pi**6/9072 + pi**4/288","14306":"-293*f_3/11520 + 7*f_5/1920 + pi**4/345600 + 455533/11197440","14307":"3043*f_3/25920 + 53*f_5/4320 - 7567/103680 - 11*pi**4/28800","14308":"-773*f_3/34560 + 7*f_5/2880 + 7801/2488320 + 13*pi**4/207360","14309":"137*f_3**2/2880 - 89*f_3/1728 - f_5/864 - pi**6/68040 - 5639/497664 + 77*pi**4/345600","14310":"-13*f_3**2/960 + 113*f_3/20736 - f_5/40 + pi**6/60480 + 31*pi**4/172800 + 5803/207360","14311":"133*f_3**2/60 - 57*f_3*f_5/20 + pi**4*f_3/150 + 27*f_3_5/20 + 775*f_5/72 - 3409*f_7/320 - 2063*pi**8/5040000 + pi**6/648","14312":"-67*f_3**2/2880 + 443*f_3/20736 - 7*f_5/2160 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pi**6/163296","14382":"11*f_3**2/4320 + 1771*f_3/25920 - 139*f_5/12960 - 114353/2488320 - 41*pi**4/172800 + pi**6/326592","14383":"2083*f_3/207360 + 11*f_5/1280 - 840187/44789760 + pi**4/259200","14384":"-49*f_3**2/60 + 21*f_3*f_5/10 - 299*f_3/45 - pi**4*f_3/300 - 27*f_3_5/20 - 37*f_5/4 + 5201*f_7/320 - pi**6/756 - pi**4/225 + 2063*pi**8/5040000","14385":"4*f_3**3/3 + 12*f_3**2 - 15*f_3*f_5 - 63*f_7/2 + 3305*f_9/108","14386":"4*f_3**3/3 + 6*f_3**2 - 12*f_3*f_5 - 63*f_7/4 + 1063*f_9/54","14387":"-16*f_3**3/3 - 6*f_3**2 + 18*f_3*f_5 + 63*f_7/4 - 4417*f_9/216","14388":"-f_3**2/90 - 4999*f_3/311040 + 37*f_5/960 - 19*pi**6/544320 + 47*pi**4/1036800 + 150833/1492992","14389":"f_3**2/270 - 1517*f_3/933120 - 383*f_5/8640 - 249001/22394880 - 19*pi**4/345600 + 19*pi**6/1632960","14390":"121*f_3/17280 - 7*f_5/160 + 49*f_7/640 - 11527/699840 + 43*pi**4/518400","14391":"29*f_3**2/1440 + 30787*f_3/103680 - 1319*f_5/8640 - 48961/311040 - 11*pi**6/272160 - 367*pi**4/1036800","14392":"-2249*f_3/34560 + 79*f_5/1920 + 49*f_7/640 - 72407/5598720 + 149*pi**4/1036800","14393":"-43*f_3**2/1440 - 323*f_3/15552 + 443*f_5/2880 - 186419/1866240 + 7*pi**4/86400 + 23*pi**6/544320","14394":"f_3**2/720 - 55*f_3/864 - 37*f_5/1728 + 49*f_7/640 - pi**6/54432 + pi**4/8640 + 868829/22394880","14395":"-f_3/480 - 83*f_5/5760 + pi**4/28800 + 518519/26873856","14396":"-23*f_3**2/720 + 1951*f_3/20736 - 95*f_5/864 + 49*pi**4/1036800 + 5401/311040 + 17*pi**6/544320","14397":"f_3**2/270 + 56309*f_3/933120 - 5*f_5/2592 - 1459*pi**4/3110400 - 21019/4478976 - pi**6/816480","14398":"-11*f_3**2/2880 - 311*f_3/20736 - 29*f_5/8640 - pi**6/544320 + 35653/2488320 + 89*pi**4/518400","14399":"37*f_3**2/2880 - 2677*f_3/103680 - 149*f_5/8640 - pi**6/544320 + 11*pi**4/518400 + 215161/7464960","14400":"43*f_3/6912 - 7*f_5/5760 - 7*pi**4/103680 - 26777/5598720","14401":"-3151*f_3/466560 - 7*f_5/25920 + 11*pi**4/933120 + 334553/67184640","14402":"-11*f_3/11520 + 7*f_5/5760 + 71653/44789760 + 37*pi**4/1036800","14403":"-31*f_3/20736 - f_5/720 - 47087/22394880 + pi**4/13824","14404":"37*f_3/17280 - pi**4/57600 + 11303/14929920","14405":"-11*f_3**2/80 + 20117*f_3/17280 - 89*f_5/96 - 147*f_7/320 + 2701/51840 + pi**6/7560 + 311*pi**4/172800","14406":"29*f_3/192 + 163*f_5/320 - 147*f_7/320 - 4433/23040 + pi**4/3200","14407":"-19*f_3**2/1080 - 625*f_3/5184 + pi**4*f_3/32400 + 1075*f_5/5184 + 323*f_7/34560 - 29*pi**6/326592 - 553/51840 + 7*pi**4/17280","14408":"5*f_3**2/864 - 1313*f_3/25920 - pi**4*f_3/64800 + 493*f_5/5184 - 61*f_7/8640 - 25*pi**6/326592 + 203/51840 + 7*pi**4/17280","14409":"-7*f_3/1440 + 10313/2488320 + pi**4/14400","14410":"-13*f_3**2/960 + 919*f_3/103680 - 13*f_5/1440 - 1373/62208 - 11*pi**4/518400 + pi**6/90720","14411":"-37*f_3**2/2880 + 275*f_3/20736 - 7*f_5/2160 - 3787/311040 - 23*pi**4/518400 + pi**6/544320","14412":"-439*f_3/51840 - 7*f_5/8640 + pi**4/48600 + 13277/4199040","14413":"257*f_3**2/2160 - pi**4*f_3/2160 + 491*f_3/1440 - 679*f_5/864 + f_7/36 - 251*pi**4/129600 + 73*pi**6/163296","14414":"f_3**2/3 + 9*f_3*f_5/40 - 91*f_3/360 - pi**4*f_3/1800 - 9*f_3_5/40 + 653*f_5/432 - 11221*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","14415":"19*f_3*f_5/40 - 91*f_3/360 - pi**4*f_3/1800 - 9*f_3_5/40 + 569*f_5/432 - 9121*f_7/5760 - 11*pi**6/27216 + pi**4/3600 + 2063*pi**8/30240000","14416":"-23*f_3/12960 - 7*f_5/2880 + 24107/11197440 + 17*pi**4/518400","14417":"-439*f_3/51840 - 7*f_5/8640 + pi**4/48600 + 13277/4199040","14418":"-3*f_3**2/10 - 247*f_3/17280 - 49*f_5/480 - pi**6/6720 + 29*pi**4/43200 + 284051/414720","14419":"-91*f_3**2/960 + 3475*f_3/20736 - 121031/1244160 + pi**6/72576 + 397*pi**4/1036800","14420":"-7*f_3**2/24 - 9*f_3*f_5/40 + pi**4*f_3/900 + 9*f_3_5/40 - 589*f_5/432 + 12019*f_7/5760 - 2063*pi**8/30240000 + pi**6/3888","14421":"13*f_3**2/120 - 19*f_3*f_5/40 - 523*f_3/360 + 9*f_3_5/40 - 29*f_5/144 + 4753*f_7/1920 - 2063*pi**8/30240000 + pi**6/9072 + pi**4/720","14422":"-9*f_3**2/40 + pi**4*f_3/1800 + 4279*f_3/17280 - 53*f_5/1440 + 21*f_7/80 - 11617/51840 - 7*pi**4/57600","14423":"43*f_3**2/120 - 29*f_3*f_5/40 - 223*f_3/360 + 9*f_3_5/40 + 13*f_5/48 + 1813*f_7/1920 - 2063*pi**8/30240000 + pi**6/9072 + pi**4/720","14424":"83*f_3**2/120 - 39*f_3*f_5/40 - 101*f_3/120 + 9*f_3_5/40 + 89*f_5/48 - 1127*f_7/1920 - 2063*pi**8/30240000 + pi**6/9072 + pi**4/720","14425":"-179*f_3**2/360 + 17*f_3*f_5/20 - pi**4*f_3/1800 + 307*f_3/540 - 9*f_3_5/40 - 5*f_5/36 - 1729*f_7/1920 - pi**6/4536 - pi**4/1350 + 2063*pi**8/30240000","14426":"29*f_3**2/60 - 29*f_3*f_5/40 - 53*f_3/120 + 9*f_3_5/40 - 3*f_5/4 + 2989*f_7/1920 - 2063*pi**8/30240000 + pi**4/1200 + pi**6/4536","14427":"17*f_3**2/30 - 39*f_3*f_5/40 - 31*f_3/40 + 9*f_3_5/40 - 13*f_5/72 + 2989*f_7/1920 - 2063*pi**8/30240000 + pi**4/1200 + pi**6/4536","14428":"21*f_3**2/320 - 337*f_3/7776 + 203*f_5/8640 - 43*pi**4/207360 - pi**6/181440 + 229/23328","14429":"-f_3**2/960 + 3499*f_3/38880 + 203*f_5/8640 - 359*pi**4/1036800 - 2527/116640 - 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13*f_7/36 - 5*pi**6/7776 + pi**4/320 + 12391/25920","30706":"-29*f_3**2/60 + f_3*f_5/2 + 9083*f_3/4320 + 493*f_5/720 - 441*f_7/160 - 4427/12960 - pi**4/14400","30707":"-29*f_3**2/60 + f_3*f_5/2 + 9083*f_3/4320 + 493*f_5/720 - 441*f_7/160 - 4427/12960 - pi**4/14400","30708":"2839*f_3/311040 + f_5/1080 - 18703/1492992 + 11*pi**4/1036800","30709":"2839*f_3/311040 + f_5/1080 - 18703/1492992 + 11*pi**4/1036800","30710":"31*f_3**2/180 - 1817*f_3/2880 + pi**4*f_3/1800 - f_5/10 - 7*f_7/80 - 11*pi**4/9600 + 313663/414720","30711":"-f_3**2/180 - pi**4*f_3/5400 + 20827*f_3/25920 - 607*f_5/648 - 131*f_7/720 - pi**6/27216 + 7*pi**4/9600 + 5359/34560","30712":"-f_3**2/180 - pi**4*f_3/5400 + 20827*f_3/25920 - 607*f_5/648 - 131*f_7/720 - pi**6/27216 + 7*pi**4/9600 + 5359/34560","30713":"59*f_3**2/720 + pi**4*f_3/10800 + 2815*f_3/2592 - 3391*f_5/2592 - 359*f_7/1440 - 5*pi**6/7776 + pi**4/320 + 12391/25920","30714":"11*f_3**2/4320 + 2681*f_3/155520 - 13*f_5/1728 - 113*pi**4/1555200 + pi**6/326592 + 11479/3732480","30715":"11*f_3**2/4320 + 2681*f_3/155520 - 13*f_5/1728 - 113*pi**4/1555200 + pi**6/326592 + 11479/3732480","30716":"119*f_3**2/720 - 9451*f_3/6480 - pi**4*f_3/2700 + 16109*f_5/12960 + 559*f_7/2880 - pi**4/10800 + pi**6/7776","30717":"119*f_3**2/720 - 9451*f_3/6480 - pi**4*f_3/2700 + 16109*f_5/12960 + 559*f_7/2880 - pi**4/10800 + pi**6/7776","30718":"23*f_3**2/720 + pi**4*f_3/10800 + 253*f_3/8640 - 4067*f_5/12960 - 599*f_7/2880 - 17*pi**6/54432 + 47*pi**4/86400 + 214877/311040","30719":"23*f_3**2/720 + pi**4*f_3/10800 + 253*f_3/8640 - 4067*f_5/12960 - 599*f_7/2880 - 17*pi**6/54432 + 47*pi**4/86400 + 214877/311040","30720":"7*f_3**2/1440 - 203*f_3/3240 - pi**4*f_3/64800 + 1939*f_5/15552 + 359*f_7/8640 - pi**6/15552 - 40393/933120 + 17*pi**4/129600","30721":"7*f_3**2/1440 - 203*f_3/3240 - pi**4*f_3/64800 + 1939*f_5/15552 + 359*f_7/8640 - pi**6/15552 - 40393/933120 + 17*pi**4/129600","30722":"-21*f_3**2/40 - 3*f_3*f_5/40 + 22123*f_3/8640 + 9*f_3_5/20 + 119*f_5/180 - 147*f_7/64 - 2063*pi**8/15120000 - 12391/25920 + 83*pi**4/28800 + pi**6/3024","30723":"-21*f_3**2/40 - 3*f_3*f_5/40 + 22123*f_3/8640 + 9*f_3_5/20 + 119*f_5/180 - 147*f_7/64 - 2063*pi**8/15120000 - 12391/25920 + 83*pi**4/28800 + pi**6/3024","30724":"-49*f_3**2/25920 - pi**4*f_3/129600 + 2389*f_3/155520 + 3403*f_5/155520 - 67*f_7/5760 - 11501/186624 - 7*pi**4/1555200 + 7*pi**6/279936","30725":"4*f_3**2/15 - f_3*f_5/5 + pi**4*f_3/300 + 9*f_3_5/20 + 13*f_5/6 - 3521*f_7/1440 - 2063*pi**8/15120000 + pi**6/2268","30726":"4*f_3**2/15 - f_3*f_5/5 + pi**4*f_3/300 + 9*f_3_5/20 + 13*f_5/6 - 3521*f_7/1440 - 2063*pi**8/15120000 + pi**6/2268","30727":"17*f_3**2/90 + pi**4*f_3/900 + 6*f_3/5 - 53*f_5/36 - 7*f_7/45 - pi**6/3402 + pi**4/900","30728":"17*f_3**2/90 + pi**4*f_3/900 + 6*f_3/5 - 53*f_5/36 - 7*f_7/45 - pi**6/3402 + pi**4/900","30729":"-49*f_3**2/120 - f_3*f_5/5 + 4439*f_3/1728 + 9*f_3_5/20 + 131*f_5/120 - 441*f_7/160 - 2063*pi**8/15120000 - 12391/25920 + 83*pi**4/28800 + pi**6/3024","30730":"-79*f_3**2/720 - pi**4*f_3/675 + 223*f_3/1296 - 1171*f_5/12960 + 17*f_7/96 - 5*pi**6/54432 + 19*pi**4/10800","30731":"-79*f_3**2/720 - pi**4*f_3/675 + 223*f_3/1296 - 1171*f_5/12960 + 17*f_7/96 - 5*pi**6/54432 + 19*pi**4/10800","30732":"137*f_3**2/720 - 1757*f_3/12960 - pi**4*f_3/10800 - 6167*f_5/6480 + 13*f_7/36 - 31*pi**4/43200 + 3299/12960 + 19*pi**6/54432","30733":"137*f_3**2/720 - 1757*f_3/12960 - pi**4*f_3/10800 - 6167*f_5/6480 + 13*f_7/36 - 31*pi**4/43200 + 3299/12960 + 19*pi**6/54432","30734":"19*f_3**2/30 - 7*f_3*f_5/10 + pi**4*f_3/300 + 9*f_3_5/20 + 23*f_5/12 - 1001*f_7/480 - 2063*pi**8/15120000 + pi**6/2268","30735":"19*f_3**2/30 - 7*f_3*f_5/10 + pi**4*f_3/300 + 9*f_3_5/20 + 23*f_5/12 - 1001*f_7/480 - 2063*pi**8/15120000 + pi**6/2268","30736":"11*f_3**2/96 - 13997*f_3/20736 + 1559*f_5/2880 - 41*pi**4/69120 + pi**6/45360 + 42559/311040","30737":"-139*f_3**2/1440 + 32831*f_3/103680 + 779*f_5/2880 - 49*f_7/640 - 29227/62208 + pi**6/272160 + 11*pi**4/38400","30738":"-139*f_3**2/1440 + 32831*f_3/103680 + 779*f_5/2880 - 49*f_7/640 - 29227/62208 + pi**6/272160 + 11*pi**4/38400","30739":"-17*f_3**2/720 + 23*f_3/3240 - 19*f_5/2880 - 12077/497664 + 17*pi**4/64800 + 17*pi**6/544320","30740":"-17*f_3**2/720 + 23*f_3/3240 - 19*f_5/2880 - 12077/497664 + 17*pi**4/64800 + 17*pi**6/544320","30741":"2839*f_3/311040 + f_5/1080 - 18703/1492992 + 11*pi**4/1036800","30742":"2839*f_3/311040 + f_5/1080 - 18703/1492992 + 11*pi**4/1036800","30743":"-167*f_3**2/1440 - 2639*f_3/6480 + 773*f_5/960 - 2669/38880 - 29*pi**6/544320 - 13*pi**4/25920","30744":"-167*f_3**2/1440 - 2639*f_3/6480 + 773*f_5/960 - 2669/38880 - 29*pi**6/544320 - 13*pi**4/25920","30745":"-f_3**2/18 - 3829*f_3/2592 + pi**4*f_3/5400 + 3341*f_5/3240 + 1973*f_7/2880 - 29*pi**4/43200 + 5*pi**6/27216","30746":"-f_3**2/18 - 3829*f_3/2592 + pi**4*f_3/5400 + 3341*f_5/3240 + 1973*f_7/2880 - 29*pi**4/43200 + 5*pi**6/27216","30747":"17*f_3**2/240 - 7603*f_3/34560 + pi**4*f_3/3600 - 13*f_5/2880 - 7*f_7/320 - 13*pi**4/38400 + 154843/829440","30748":"17*f_3**2/240 - 7603*f_3/34560 + pi**4*f_3/3600 - 13*f_5/2880 - 7*f_7/320 - 13*pi**4/38400 + 154843/829440","30749":"-59*f_3**2/180 + 9*f_3*f_5/20 - pi**4*f_3/450 - 9*f_3_5/20 - 47*f_5/18 + 1253*f_7/480 - pi**6/1944 + 2063*pi**8/15120000","30750":"-59*f_3**2/180 + 9*f_3*f_5/20 - pi**4*f_3/450 - 9*f_3_5/20 - 47*f_5/18 + 1253*f_7/480 - pi**6/1944 + 2063*pi**8/15120000","30751":"37*f_3**2/180 - 23*f_3*f_5/40 - 19*f_3/30 + pi**4*f_3/900 + 9*f_3_5/20 + 29*f_5/8 - 1561*f_7/576 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","30752":"37*f_3**2/180 - 23*f_3*f_5/40 - 19*f_3/30 + pi**4*f_3/900 + 9*f_3_5/20 + 29*f_5/8 - 1561*f_7/576 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","30753":"-f_3**2/180 - pi**4*f_3/21600 + 319*f_3/405 - 2389*f_5/2592 - 347*f_7/960 + pi**6/13608 + 2671/8640","30754":"-f_3**2/180 - pi**4*f_3/21600 + 319*f_3/405 - 2389*f_5/2592 - 347*f_7/960 + pi**6/13608 + 2671/8640","30755":"-2*f_3**2/15 + 23*f_3*f_5/40 - 73*f_3/60 - 9*f_3_5/20 - 13*f_5/9 + 147*f_7/64 - pi**6/2268 - pi**4/600 + 2063*pi**8/15120000","30756":"-2*f_3**2/15 + 23*f_3*f_5/40 - 73*f_3/60 - 9*f_3_5/20 - 13*f_5/9 + 147*f_7/64 - pi**6/2268 - pi**4/600 + 2063*pi**8/15120000","30757":"f_3**2/480 - 21*f_3/5120 - 59*f_5/12960 - 158927/22394880 - pi**6/725760 + 1001*pi**4/37324800","30758":"f_3**2/480 - 21*f_3/5120 - 59*f_5/12960 - 158927/22394880 - pi**6/725760 + 1001*pi**4/37324800","30759":"-7*f_3**2/120 + 137203*f_3/622080 - f_5/240 - 90491/497664 - 439*pi**4/6220800 + pi**6/120960","30760":"-7*f_3**2/120 + 137203*f_3/622080 - f_5/240 - 90491/497664 - 439*pi**4/6220800 + pi**6/120960","30761":"-29*f_3**2/960 - 49097*f_3/622080 - 479*f_5/5760 + 49*f_7/320 - 2491*pi**4/6220800 - pi**6/181440 + 302609/2488320","30762":"227*f_3/25920 + f_5/1080 - 84107/3732480 + 19*pi**4/259200","30763":"227*f_3/25920 + f_5/1080 - 84107/3732480 + 19*pi**4/259200","30764":"17*f_3**2/5760 + 2339*f_3/1244160 + 7*f_5/11520 - 127153/17915904 - 521*pi**4/37324800 + pi**6/1088640","30765":"17*f_3**2/5760 + 2339*f_3/1244160 + 7*f_5/11520 - 127153/17915904 - 521*pi**4/37324800 + pi**6/1088640","30766":"13*f_3**2/360 + 379*f_3/25920 - 41*f_5/480 - 37*pi**6/272160 + 29*pi**4/259200 + 1325/7776","30767":"11*f_3**2/180 - 961*f_3/5184 - 13*f_5/1440 - 37*pi**6/272160 + 41*pi**4/259200 + 6167/19440","30768":"11*f_3**2/180 - 961*f_3/5184 - 13*f_5/1440 - 37*pi**6/272160 + 41*pi**4/259200 + 6167/19440","30769":"-19*f_3**2/360 - pi**4*f_3/5400 + 10597*f_3/6480 - 2537*f_5/1296 + 13*f_7/480 - pi**4/21600 + pi**6/27216 + 1367/12960","30770":"-19*f_3**2/360 - pi**4*f_3/5400 + 10597*f_3/6480 - 2537*f_5/1296 + 13*f_7/480 - pi**4/21600 + pi**6/27216 + 1367/12960","30771":"7*f_3**2/72 - 7187*f_3/34560 + 13*f_5/120 - 13*pi**6/544320 + 3257/248832 + 347*pi**4/1036800","30772":"7*f_3**2/72 - 7187*f_3/34560 + 13*f_5/120 - 13*pi**6/544320 + 3257/248832 + 347*pi**4/1036800","30773":"13*f_3**2/360 - 13961*f_3/12960 + pi**4*f_3/5400 + 322*f_5/405 + 67*f_7/240 - 29*pi**4/43200 + 5*pi**6/27216","30774":"13*f_3**2/360 - 13961*f_3/12960 + pi**4*f_3/5400 + 322*f_5/405 + 67*f_7/240 - 29*pi**4/43200 + 5*pi**6/27216","30775":"11*f_3**2/90 - 7*f_3*f_5/10 - 11*f_3/20 + pi**4*f_3/900 + 9*f_3_5/20 + 269*f_5/72 - 1267*f_7/480 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","30776":"11*f_3**2/90 - 7*f_3*f_5/10 - 11*f_3/20 + pi**4*f_3/900 + 9*f_3_5/20 + 269*f_5/72 - 1267*f_7/480 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","30777":"-2*f_3**2/45 + 961*f_3/12960 + 143*f_5/960 - 1103/4860 - pi**6/77760 + 53*pi**4/518400","30778":"-2*f_3**2/45 + 961*f_3/12960 + 143*f_5/960 - 1103/4860 - pi**6/77760 + 53*pi**4/518400","30779":"11*f_3**2/180 - 10685*f_3/62208 + 179*f_5/720 - 145757/933120 - 31*pi**4/622080 + 31*pi**6/544320","30780":"-161*f_3/12960 - f_5/540 - pi**4/8640 + 233/9720","30781":"-161*f_3/12960 - f_5/540 - pi**4/8640 + 233/9720","30782":"77*f_3**2/360 + pi**4*f_3/1350 + 25*f_3/81 - 1655*f_5/2592 - 37*f_7/1920 - 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7*pi**4/14400","30871":"-32*f_3**2/15 + 92*f_3*f_5/45 - 2*pi**4*f_3/225 - 18*f_3_5/5 + 133*f_7/45 + 2791*pi**8/8505000","30872":"47*f_3**2/720 - 4049*f_3/5184 - pi**4*f_3/10800 + 5093*f_5/12960 + 293*f_7/960 - 181*pi**4/86400 + 19*pi**6/54432","30873":"47*f_3**2/720 - 4049*f_3/5184 - pi**4*f_3/10800 + 5093*f_5/12960 + 293*f_7/960 - 181*pi**4/86400 + 19*pi**6/54432","30874":"-17*f_3**2/240 - pi**4*f_3/2160 + 3301*f_3/2592 - 3031*f_5/2592 - f_7/720 - pi**6/2016 + 137*pi**4/43200","30875":"-17*f_3**2/240 - pi**4*f_3/2160 + 3301*f_3/2592 - 3031*f_5/2592 - f_7/720 - pi**6/2016 + 137*pi**4/43200","30876":"149*f_3**2/720 - 45229*f_3/25920 + pi**4*f_3/2160 + 14723*f_5/12960 + 583*f_7/1440 - 29*pi**4/9600 + 25*pi**6/54432","30877":"149*f_3**2/720 - 45229*f_3/25920 + pi**4*f_3/2160 + 14723*f_5/12960 + 583*f_7/1440 - 29*pi**4/9600 + 25*pi**6/54432","30878":"f_3**2/30 - f_3*f_5/18 - 4*f_3/15 - 22*f_5/9 + 287*f_7/120 - pi**6/1134 - pi**4/2700 + 7*pi**8/48600","30879":"f_3**2/360 - 5807*f_3/41472 - 703*f_5/5760 + 49*f_7/640 - pi**6/1088640 + 259*pi**4/1244160 + 1296649/7464960","30880":"f_3**2/360 - 5807*f_3/41472 - 703*f_5/5760 + 49*f_7/640 - pi**6/1088640 + 259*pi**4/1244160 + 1296649/7464960","30881":"19127*f_3/933120 + 25*f_5/5184 - 1882373/134369280 - 11*pi**4/373248","30882":"19127*f_3/933120 + 25*f_5/5184 - 1882373/134369280 - 11*pi**4/373248","30883":"-10993*f_3/311040 - 7*f_5/1152 - 37*pi**4/2073600 + 2252789/29859840","30884":"-10993*f_3/311040 - 7*f_5/1152 - 37*pi**4/2073600 + 2252789/29859840","30885":"-31*f_3**2/720 - pi**4*f_3/10800 + 3271*f_3/12960 - 1763*f_5/2592 + 3*f_7/4 - 1063/2160 - 43*pi**4/43200 + 19*pi**6/54432","30886":"31*f_3**2/720 - 2753*f_3/25920 - 7*f_5/160 - pi**6/8505 + 77*pi**4/259200 + 9079/38880","30887":"11*f_3**2/720 - 6089*f_3/38880 + pi**4*f_3/25920 + 1081*f_5/7776 - 19*f_7/17280 - 47*pi**4/129600 + pi**6/18144","30888":"-31*f_3**2/360 + 5*f_3*f_5/36 + 10*f_5/9 - 791*f_7/720 - 7*pi**8/194400 + pi**6/3888","30889":"-31*f_3**2/360 + 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1/(2592*epsilon**4)","17833":"-11*f_3/(432*epsilon) - pi**4/(8640*epsilon) + 833/(20736*epsilon) + f_3/(24*epsilon**2) - 11/(192*epsilon**2) + 1/(48*epsilon**3)","17834":"7*f_3/(288*epsilon) - 3335/(124416*epsilon) + 65/(10368*epsilon**2) + 19/(864*epsilon**3) - 1/(72*epsilon**4)","17835":"-361/(186624*epsilon) + 65/(7776*epsilon**2) - 19/(1296*epsilon**3) + 1/(108*epsilon**4)","17836":"-361/(186624*epsilon) + 65/(7776*epsilon**2) - 19/(1296*epsilon**3) + 1/(108*epsilon**4)","17837":"-f_3/(288*epsilon) + 409/(124416*epsilon) - 151/(10368*epsilon**2) + 19/(864*epsilon**3) - 1/(72*epsilon**4)","17838":"-f_3/(288*epsilon) + 409/(124416*epsilon) - 151/(10368*epsilon**2) + 19/(864*epsilon**3) - 1/(72*epsilon**4)","17839":"f_3/(144*epsilon) - 487/(41472*epsilon) + 25/(3456*epsilon**2) + 11/(288*epsilon**3) - 1/(24*epsilon**4)","17840":"f_3/(144*epsilon) - 487/(41472*epsilon) + 25/(3456*epsilon**2) + 11/(288*epsilon**3) - 1/(24*epsilon**4)","17841":"-f_3/(576*epsilon) - 239/(124416*epsilon) + 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1/(36*epsilon**4)","17850":"f_3/(192*epsilon) - 127/(15552*epsilon) - pi**4/(51840*epsilon) - f_3/(432*epsilon**2) + 1/(96*epsilon**2) - 1/(216*epsilon**3)","17851":"f_3/(72*epsilon) - 5*f_5/(72*epsilon) + 13/(216*epsilon) - 1/(24*epsilon**2)","17852":"1799/(1119744*epsilon) - 391/(124416*epsilon**2) + 23/(7776*epsilon**3) - 1/(864*epsilon**4)","17853":"1799/(1119744*epsilon) - 391/(124416*epsilon**2) + 23/(7776*epsilon**3) - 1/(864*epsilon**4)","17854":"5*f_3/(432*epsilon) - 29/(1296*epsilon) + pi**4/(8640*epsilon) - f_3/(24*epsilon**2) + 1/(72*epsilon**2)","17855":"-77/(1119744*epsilon) - 5/(186624*epsilon**2) + 11/(15552*epsilon**3) - 1/(1296*epsilon**4)","17856":"-77/(1119744*epsilon) - 5/(186624*epsilon**2) + 11/(15552*epsilon**3) - 1/(1296*epsilon**4)","17857":"-91/(1119744*epsilon) + 1/(23328*epsilon**2) + 11/(7776*epsilon**3) - 1/(648*epsilon**4)","17858":"-91/(1119744*epsilon) + 1/(23328*epsilon**2) + 11/(7776*epsilon**3) - 1/(648*epsilon**4)","17859":"233/(3359232*epsilon) + 749/(2239488*epsilon**2) - 11/(23328*epsilon**3) + 1/(5184*epsilon**4)","17860":"233/(3359232*epsilon) + 749/(2239488*epsilon**2) - 11/(23328*epsilon**3) + 1/(5184*epsilon**4)","17861":"1753/(746496*epsilon) - 73/(124416*epsilon**2) - 31/(5184*epsilon**3) + 5/(864*epsilon**4)","17862":"1753/(746496*epsilon) - 73/(124416*epsilon**2) - 31/(5184*epsilon**3) + 5/(864*epsilon**4)","17863":"f_3/(1728*epsilon) + 1973/(2239488*epsilon) - 661/(373248*epsilon**2) + 5/(3888*epsilon**3) - 1/(2592*epsilon**4)","17864":"-f_3/(576*epsilon) + 1847/(746496*epsilon) - 115/(62208*epsilon**2) - 47/(5184*epsilon**3) + 5/(432*epsilon**4)","17865":"79/(373248*epsilon) - 109/(124416*epsilon**2) + 1/(576*epsilon**3) - 1/(864*epsilon**4)","17866":"-467/(4478976*epsilon) - 335/(746496*epsilon**2) + 5/(3456*epsilon**3) - 5/(5184*epsilon**4)","17867":"-467/(4478976*epsilon) - 335/(746496*epsilon**2) + 5/(3456*epsilon**3) - 5/(5184*epsilon**4)","17868":"f_3/(384*epsilon) - 221/(82944*epsilon) - pi**4/(103680*epsilon) - f_3/(864*epsilon**2) + 1/(192*epsilon**2) - 7/(1728*epsilon**3)","17869":"f_3/(384*epsilon) - 221/(82944*epsilon) - pi**4/(103680*epsilon) - f_3/(864*epsilon**2) + 1/(192*epsilon**2) - 7/(1728*epsilon**3)","17870":"-f_3/(3456*epsilon) - 133/(1492992*epsilon) - 227/(373248*epsilon**2) + 53/(31104*epsilon**3) - 1/(864*epsilon**4)","17871":"-f_3/(3456*epsilon) - 133/(1492992*epsilon) - 227/(373248*epsilon**2) + 53/(31104*epsilon**3) - 1/(864*epsilon**4)","17872":"f_3/(576*epsilon) - 3917/(746496*epsilon) + 571/(62208*epsilon**2) - 31/(5184*epsilon**3) + 1/(432*epsilon**4)","17873":"-4711/(2239488*epsilon) + 2011/(1119744*epsilon**2) - 11/(15552*epsilon**3) + 1/(7776*epsilon**4)","17874":"-f_3/(10368*epsilon) - 1589/(13436928*epsilon) + 373/(1119744*epsilon**2) - 11/(31104*epsilon**3) + 1/(7776*epsilon**4)","17875":"-491/(1492992*epsilon) + 83/(41472*epsilon**2) - 53/(10368*epsilon**3) + 1/(288*epsilon**4)","17876":"-491/(1492992*epsilon) + 83/(41472*epsilon**2) - 53/(10368*epsilon**3) + 1/(288*epsilon**4)","17877":"-4433/(26873856*epsilon) + 481/(2239488*epsilon**2) - 11/(62208*epsilon**3) + 1/(15552*epsilon**4)","17878":"1105/(746496*epsilon) - 73/(124416*epsilon**2) - 31/(5184*epsilon**3) + 5/(864*epsilon**4)","17879":"1105/(746496*epsilon) - 73/(124416*epsilon**2) - 31/(5184*epsilon**3) + 5/(864*epsilon**4)","17880":"-109/(3359232*epsilon) + 821/(2239488*epsilon**2) - 11/(23328*epsilon**3) + 1/(5184*epsilon**4)","17881":"689/(559872*epsilon) - 421/(93312*epsilon**2) + 11/(2592*epsilon**3) - 1/(648*epsilon**4)","17882":"689/(559872*epsilon) - 421/(93312*epsilon**2) + 11/(2592*epsilon**3) - 1/(648*epsilon**4)","17883":"f_3/(3456*epsilon) - 377/(1119744*epsilon) - 1/(93312*epsilon**2) + 1/(1728*epsilon**3) - 1/(2592*epsilon**4)","17884":"-2153/(746496*epsilon) + 463/(62208*epsilon**2) - 31/(5184*epsilon**3) + 1/(432*epsilon**4)","17885":"-2153/(746496*epsilon) + 463/(62208*epsilon**2) - 31/(5184*epsilon**3) + 1/(432*epsilon**4)","17886":"-f_3/(3456*epsilon) + 275/(1492992*epsilon) - 299/(373248*epsilon**2) + 53/(31104*epsilon**3) - 1/(864*epsilon**4)","17887":"5*f_3/(216*epsilon) - 49/(1296*epsilon) + pi**4/(4320*epsilon) - f_3/(12*epsilon**2) + 1/(36*epsilon**2)","17888":"f_3/(96*epsilon) - 341/(31104*epsilon) + 1/(81*epsilon**2) + 5/(432*epsilon**3) - 1/(72*epsilon**4)","17889":"-f_3/(144*epsilon) + 125/(62208*epsilon) + 241/(31104*epsilon**2) - 7/(648*epsilon**3) + 1/(216*epsilon**4)","17890":"f_3/(192*epsilon) - 223/(27648*epsilon) + 277/(31104*epsilon**2) - 47/(5184*epsilon**3) + 1/(216*epsilon**4)","17891":"71/(41472*epsilon**2) - 7/(1728*epsilon**3) + 1/(144*epsilon**4)","17892":"71/(41472*epsilon**2) - 7/(1728*epsilon**3) + 1/(144*epsilon**4)","17893":"-11/(20736*epsilon**2) + 5/(2304*epsilon**3) - 1/(576*epsilon**4)","17894":"-11/(20736*epsilon**2) + 5/(2304*epsilon**3) - 1/(576*epsilon**4)","17895":"1/(864*epsilon**2) - 1/(144*epsilon**3) + 1/(96*epsilon**4)","17896":"5/(10368*epsilon**3) - 5/(3456*epsilon**4)","17897":"5/(10368*epsilon**3) - 5/(3456*epsilon**4)","17898":"-1/(2592*epsilon**2) + 11/(6912*epsilon**3) - 1/(576*epsilon**4)","17899":"-1/(2592*epsilon**2) + 11/(6912*epsilon**3) - 1/(576*epsilon**4)","17900":"7/(20736*epsilon**2) - 5/(864*epsilon**3) + 1/(144*epsilon**4)","17901":"7/(20736*epsilon**2) - 5/(864*epsilon**3) + 1/(144*epsilon**4)","17902":"-1/(2592*epsilon**2) + 11/(6912*epsilon**3) - 1/(576*epsilon**4)","17903":"-1/(2592*epsilon**2) + 11/(6912*epsilon**3) - 1/(576*epsilon**4)","17904":"-103/(248832*epsilon**2) + 1/(1152*epsilon**3) - 1/(1728*epsilon**4)","17905":"-103/(248832*epsilon**2) + 1/(1152*epsilon**3) - 1/(1728*epsilon**4)","17906":"-f_3/(576*epsilon**2) + 7/(2304*epsilon**2) - 1/(288*epsilon**3)","17907":"-f_3/(576*epsilon**2) + 7/(2304*epsilon**2) - 1/(288*epsilon**3)","17908":"23/(1492992*epsilon**2) - 11/(124416*epsilon**3) + 1/(10368*epsilon**4)","17909":"23/(1492992*epsilon**2) - 11/(124416*epsilon**3) + 1/(10368*epsilon**4)","17910":"-13/(746496*epsilon**2) - 11/(62208*epsilon**3) + 1/(5184*epsilon**4)","17911":"-13/(746496*epsilon**2) - 11/(62208*epsilon**3) + 1/(5184*epsilon**4)","17912":"103/(186624*epsilon**2) - 11/(20736*epsilon**3) + 1/(5184*epsilon**4)","17913":"103/(186624*epsilon**2) - 11/(20736*epsilon**3) + 1/(5184*epsilon**4)","17914":"-121/(124416*epsilon**2) + 19/(10368*epsilon**3) - 1/(864*epsilon**4)","17915":"-121/(124416*epsilon**2) + 19/(10368*epsilon**3) - 1/(864*epsilon**4)","17916":"5/(10368*epsilon**3) - 5/(3456*epsilon**4)","17917":"-55/(248832*epsilon**3) + 5/(20736*epsilon**4)","17918":"-55/(248832*epsilon**3) + 5/(20736*epsilon**4)","17919":"-55/(248832*epsilon**3) + 5/(20736*epsilon**4)","17920":"35/(165888*epsilon**4)","17921":"121/(497664*epsilon**2) - 11/(20736*epsilon**3) + 1/(3456*epsilon**4)","17922":"23/(2239488*epsilon**2) - 11/(186624*epsilon**3) + 1/(15552*epsilon**4)","17923":"-13/(1119744*epsilon**2) - 11/(93312*epsilon**3) + 1/(7776*epsilon**4)","17924":"103/(279936*epsilon**2) - 11/(31104*epsilon**3) + 1/(7776*epsilon**4)","17925":"-f_3/(864*epsilon**2) + 7/(3456*epsilon**2) - 1/(432*epsilon**3)","17926":"-1/(3888*epsilon**2) + 11/(10368*epsilon**3) - 1/(864*epsilon**4)","17927":"-1/(3888*epsilon**2) + 11/(10368*epsilon**3) - 1/(864*epsilon**4)","17928":"71/(62208*epsilon**2) - 7/(2592*epsilon**3) + 1/(216*epsilon**4)","17929":"-103/(373248*epsilon**2) + 1/(1728*epsilon**3) - 1/(2592*epsilon**4)","17930":"7/(31104*epsilon**2) - 5/(1296*epsilon**3) + 1/(216*epsilon**4)","17931":"-121/(186624*epsilon**2) + 19/(15552*epsilon**3) - 1/(1296*epsilon**4)","17932":"1/(3456*epsilon**3) - 1/(1152*epsilon**4)","17933":"1/(3456*epsilon**3) - 1/(1152*epsilon**4)","17934":"-11/(82944*epsilon**3) + 1/(6912*epsilon**4)","17935":"-11/(82944*epsilon**3) + 1/(6912*epsilon**4)","17936":"5/(41472*epsilon**4)","17937":"121/(746496*epsilon**2) - 11/(31104*epsilon**3) + 1/(5184*epsilon**4)","17938":"-11/(31104*epsilon**2) + 5/(3456*epsilon**3) - 1/(864*epsilon**4)","17939":"-11/(82944*epsilon**3) + 1/(6912*epsilon**4)","17940":"1/(1296*epsilon**2) - 1/(216*epsilon**3) + 1/(144*epsilon**4)","17941":"1/(3456*epsilon**3) - 1/(1152*epsilon**4)","17942":"1/(9216*epsilon**4)","17943":"-11/(124416*epsilon**3) + 1/(10368*epsilon**4)","17944":"1/(5184*epsilon**3) - 1/(1728*epsilon**4)","17945":"1/(13824*epsilon**4)","147":"f_3/(192*epsilon) + pi**4/(9600*epsilon) + 203/(5760*epsilon) - f_3/(120*epsilon**2) + 137/(2880*epsilon**2) - 19/(960*epsilon**3) - 1/(40*epsilon**4) + 1/(60*epsilon**5)","148":"-f_3/(60*epsilon) + pi**4/(28800*epsilon) + 69179/(3732480*epsilon) + f_3/(40*epsilon**2) - 79/(2880*epsilon**2) + 13/(2880*epsilon**3) + 1/(90*epsilon**4) - 1/(180*epsilon**5)","149":"f_3/(960*epsilon) + pi**4/(21600*epsilon) + 67141/(3732480*epsilon) - 7*f_3/(1440*epsilon**2) - 6173/(622080*epsilon**2) - 389/(51840*epsilon**3) + 71/(4320*epsilon**4) - 1/(120*epsilon**5)","150":"7*f_3/(180*epsilon) - 449/(8640*epsilon) - pi**4/(10800*epsilon) - f_3/(90*epsilon**2) + 17/(720*epsilon**2) - 1/(180*epsilon**3)","151":"f_3/(360*epsilon) + 16669/(933120*epsilon) - 67/(5760*epsilon**2) + 1/(216*epsilon**3) - 1/(1080*epsilon**4)","152":"-157*f_3/(5760*epsilon) + pi**4/(34560*epsilon) + 68221/(3732480*epsilon) + f_3/(72*epsilon**2) + 283/(51840*epsilon**2) - 283/(17280*epsilon**3) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","153":"-f_3/(120*epsilon) - 2333/(103680*epsilon) + 323/(17280*epsilon**2) - 1/(108*epsilon**3) + 1/(360*epsilon**4)","154":"7*f_3/(17280*epsilon) - pi**4/(172800*epsilon) + 4967/(1244160*epsilon) - f_3/(1440*epsilon**2) - 22123/(1866240*epsilon**2) + 1261/(77760*epsilon**3) - 17/(1440*epsilon**4) + 1/(270*epsilon**5)","155":"41*f_3/(5760*epsilon) - 7*pi**4/(172800*epsilon) - 1/(1866240*epsilon) - 7*f_3/(1440*epsilon**2) - 487/(622080*epsilon**2) - 67/(12960*epsilon**3) + 31/(1440*epsilon**4) - 1/(60*epsilon**5)","156":"-7*f_3/(2880*epsilon) + 4483/(11197440*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 637/(933120*epsilon**2) + 109/(25920*epsilon**3) - 19/(2160*epsilon**4) + 1/(180*epsilon**5)","157":"f_3/(160*epsilon) + 8111/(622080*epsilon) - 1/(51840*epsilon**2) - 53/(4320*epsilon**3) + 1/(120*epsilon**4)","158":"-11*f_3/(720*epsilon) - 31/(1728*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) + 7/(720*epsilon**2) - 1/(180*epsilon**3)","159":"19*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 232909/(11197440*epsilon) - f_3/(360*epsilon**2) - 1381/(58320*epsilon**2) + 241/(17280*epsilon**3) - 11/(2160*epsilon**4) + 1/(1080*epsilon**5)","160":"f_3/(480*epsilon) + 4007/(622080*epsilon) + 43/(10368*epsilon**2) - 53/(4320*epsilon**3) + 1/(120*epsilon**4)","161":"f_3/(960*epsilon) + pi**4/(21600*epsilon) + 67141/(3732480*epsilon) - 7*f_3/(1440*epsilon**2) - 6173/(622080*epsilon**2) - 389/(51840*epsilon**3) + 71/(4320*epsilon**4) - 1/(120*epsilon**5)","162":"-f_3/(90*epsilon) + 7*pi**4/(86400*epsilon) + 13313/(746496*epsilon) - f_3/(1440*epsilon**2) - 1897/(124416*epsilon**2) - 49/(10368*epsilon**3) + 71/(4320*epsilon**4) - 1/(120*epsilon**5)","163":"41*f_3/(5760*epsilon) - 7*pi**4/(172800*epsilon) - 1/(1866240*epsilon) - 7*f_3/(1440*epsilon**2) - 487/(622080*epsilon**2) - 67/(12960*epsilon**3) + 31/(1440*epsilon**4) - 1/(60*epsilon**5)","164":"23*f_3/(5760*epsilon) - 9151/(746496*epsilon) - 7*pi**4/(172800*epsilon) + f_3/(180*epsilon**2) + 251/(10368*epsilon**2) - 71/(3456*epsilon**3) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","165":"-7*f_3/(2880*epsilon) + 4483/(11197440*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 637/(933120*epsilon**2) + 109/(25920*epsilon**3) - 19/(2160*epsilon**4) + 1/(180*epsilon**5)","166":"-f_3/(960*epsilon) - 3671/(3732480*epsilon) - 43/(62208*epsilon**2) + 61/(25920*epsilon**3) - 1/(720*epsilon**4)","167":"-f_3/(2880*epsilon) - 431/(3732480*epsilon) - 431/(311040*epsilon**2) + 61/(25920*epsilon**3) - 1/(720*epsilon**4)","168":"23*f_3/(17280*epsilon) - pi**4/(86400*epsilon) - 1613/(1492992*epsilon) + f_3/(2880*epsilon**2) + 2237/(3732480*epsilon**2) + 581/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","169":"f_3**2/(12*epsilon) + 97*f_3/(360*epsilon) - 35*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","170":"13*f_3/(5760*epsilon) + pi**4/(57600*epsilon) + 11077/(746496*epsilon) + f_3/(480*epsilon**2) + 67/(622080*epsilon**2) - 523/(25920*epsilon**3) + 7/(288*epsilon**4) - 1/(90*epsilon**5)","171":"-593*f_3/(4320*epsilon) + 17*f_5/(120*epsilon) - 11*pi**4/(43200*epsilon) + 55/(2592*epsilon) - 11*f_3/(360*epsilon**2) + 17/(1080*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","172":"f_3/(40*epsilon) - 59/(1920*epsilon) + 11/(960*epsilon**2) + 1/(60*epsilon**3) - 1/(60*epsilon**4)","173":"-f_3**2/(12*epsilon) - f_3/(144*epsilon) + 17*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","174":"-35*f_3/(288*epsilon) - pi**4/(14400*epsilon) + 6257/(34560*epsilon) + 3*f_3/(40*epsilon**2) - 3/(40*epsilon**2) + 1/(80*epsilon**3)","175":"-103*f_3/(8640*epsilon) - 7*f_5/(240*epsilon) + 361/(103680*epsilon) + 17*pi**4/(86400*epsilon) + 17*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 19/(3456*epsilon**2) - f_3/(60*epsilon**3) + 5/(144*epsilon**3) - 1/(40*epsilon**4)","176":"-7*f_3/(180*epsilon) - pi**4/(7200*epsilon) + 23/(270*epsilon) - f_3/(60*epsilon**2) + 343/(11520*epsilon**2) - 1/(48*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","177":"f_3/(20*epsilon) - 151/(3840*epsilon) + 7/(384*epsilon**2) + 1/(120*epsilon**3) - 1/(120*epsilon**4)","178":"-7*f_3/(1440*epsilon) - pi**4/(14400*epsilon) + 1/(432*epsilon) - f_3/(120*epsilon**2) + 43/(2304*epsilon**2) - 1/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","179":"11*f_3/(240*epsilon) - 83/(720*epsilon) - pi**4/(2400*epsilon) - f_3/(20*epsilon**2) + 1/(60*epsilon**2)","180":"-22*f_3/(45*epsilon) + pi**4/(3600*epsilon) + 11057/(17280*epsilon) + f_3/(5*epsilon**2) - 23/(120*epsilon**2) + 1/(40*epsilon**3)","181":"-f_3**2/(12*epsilon) - 49*f_3/(144*epsilon) + 41*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","182":"-1241*f_3/(4320*epsilon) + 47*f_5/(120*epsilon) - 77/(1620*epsilon) - 11*pi**4/(43200*epsilon) - 11*f_3/(360*epsilon**2) + pi**4/(3600*epsilon**2) + 11/(270*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","183":"-f_3**2/(60*epsilon) + 487*f_3/(360*epsilon) - 131*f_5/(72*epsilon) - pi**4/(720*epsilon) + 83/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2) - 1/(60*epsilon**2)","184":"227*f_3/(240*epsilon) + 3*f_5/(4*epsilon) - 147*f_7/(80*epsilon) - 83/(720*epsilon) - pi**4/(2400*epsilon) - f_3/(20*epsilon**2) + 1/(60*epsilon**2)","185":"-3*f_3/(80*epsilon) + 2519/(311040*epsilon) + 439/(25920*epsilon**2) - 7/(432*epsilon**3) + 1/(180*epsilon**4)","186":"f_3/(48*epsilon) - 5219/(155520*epsilon) + 17/(810*epsilon**2) - 29/(2160*epsilon**3) + 1/(180*epsilon**4)","187":"209*f_3/(4320*epsilon) + f_5/(40*epsilon) - 4883/(51840*epsilon) + 23*pi**4/(43200*epsilon) + 23*f_3/(360*epsilon**2) - pi**4/(3600*epsilon**2) - 133/(8640*epsilon**2) - f_3/(30*epsilon**3) + 2/(45*epsilon**3) - 1/(60*epsilon**4)","188":"233*f_3/(8640*epsilon) + 7*f_5/(720*epsilon) - 11*pi**4/(86400*epsilon) - 2989/(622080*epsilon) - 11*f_3/(720*epsilon**2) + pi**4/(21600*epsilon**2) + 539/(51840*epsilon**2) + f_3/(180*epsilon**3) - 73/(4320*epsilon**3) + 1/(120*epsilon**4)","189":"-35*f_3/(144*epsilon) + pi**4/(1440*epsilon) + 1999/(8640*epsilon) + f_3/(12*epsilon**2) - 13/(144*epsilon**2) + 1/(60*epsilon**3)","190":"f_3**2/(60*epsilon) - 115*f_3/(144*epsilon) + 17*f_5/(18*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","191":"91*f_3/(4320*epsilon) + f_5/(10*epsilon) - 1201/(12960*epsilon) - 11*pi**4/(43200*epsilon) - 11*f_3/(360*epsilon**2) + pi**4/(3600*epsilon**2) + 53/(1080*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","192":"f_3/(30*epsilon) - 1/(144*epsilon) - 23/(1920*epsilon**2) + 1/(60*epsilon**3) - 1/(120*epsilon**4)","193":"53*f_3/(2160*epsilon) - 7*f_5/(240*epsilon) - 2689/(207360*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - pi**4/(7200*epsilon**2) + 83/(6912*epsilon**2) - f_3/(60*epsilon**3) + 47/(1440*epsilon**3) - 7/(240*epsilon**4)","194":"-23*f_3/(480*epsilon) + pi**4/(4800*epsilon) + 71/(2304*epsilon) + f_3/(40*epsilon**2) - 1/(30*epsilon**2) + 1/(80*epsilon**3)","195":"f_3**2/(12*epsilon) + 211*f_3/(360*epsilon) - 65*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","196":"-11*f_3/(720*epsilon) - 11/(4320*epsilon) + pi**4/(7200*epsilon) + f_3/(60*epsilon**2) - 1/(288*epsilon**2) + 1/(960*epsilon**3) - 1/(20*epsilon**4) + 1/(20*epsilon**5)","197":"-11*f_3/(720*epsilon) - 11/(4320*epsilon) + pi**4/(7200*epsilon) + f_3/(60*epsilon**2) - 1/(288*epsilon**2) + 1/(960*epsilon**3) - 1/(20*epsilon**4) + 1/(20*epsilon**5)","198":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","199":"-f_3**2/(60*epsilon) + 403*f_3/(720*epsilon) - 65*f_5/(72*epsilon) - pi**4/(1440*epsilon) + 1363/(8640*epsilon) + pi**6/(4536*epsilon) - f_3/(12*epsilon**2) + f_5/(6*epsilon**2) - 53/(720*epsilon**2) + 1/(60*epsilon**3)","200":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","201":"-f_3/epsilon - f_5/(2*epsilon) + 147*f_7/(80*epsilon)","202":"-f_3**2/(5*epsilon) + 89*f_3/(360*epsilon) - 197/(1080*epsilon) + pi**4/(1800*epsilon) - f_3/(10*epsilon**2) + 1/(30*epsilon**2)","203":"f_3/(1440*epsilon) + 13319/(1866240*epsilon) - 2321/(311040*epsilon**2) + 59/(12960*epsilon**3) - 1/(720*epsilon**4)","204":"-3*f_3/(5*epsilon) - f_5/epsilon + 147*f_7/(80*epsilon)","205":"301*f_3/(25920*epsilon) - f_5/(90*epsilon) - 29*pi**4/(259200*epsilon) + 143/(17280*epsilon) - 29*f_3/(2160*epsilon**2) + pi**4/(21600*epsilon**2) + 409/(51840*epsilon**2) + f_3/(180*epsilon**3) - 19/(2160*epsilon**3) + 1/(360*epsilon**4)","206":"-f_3/(2880*epsilon) - 431/(3732480*epsilon) - 431/(311040*epsilon**2) + 61/(25920*epsilon**3) - 1/(720*epsilon**4)","207":"f_3/(1440*epsilon) + 13319/(1866240*epsilon) - 2321/(311040*epsilon**2) + 59/(12960*epsilon**3) - 1/(720*epsilon**4)","208":"179*f_3/(4320*epsilon) - 163/(6480*epsilon) - 7*pi**4/(43200*epsilon) - 7*f_3/(360*epsilon**2) + 11/(540*epsilon**2) - 1/(180*epsilon**3)","209":"f_3/(320*epsilon) - pi**4/(86400*epsilon) - 737/(1866240*epsilon) - f_3/(720*epsilon**2) - 247/(311040*epsilon**2) - 209/(51840*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","210":"-457*f_3/(25920*epsilon) + 13*f_5/(720*epsilon) + 451/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 41/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","211":"f_3/(480*epsilon) - 247/(622080*epsilon) - 11/(103680*epsilon**2) - 19/(4320*epsilon**3) + 1/(240*epsilon**4)","212":"-f_3**2/(360*epsilon) + 21*f_3/(160*epsilon) - f_5/(6*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","213":"-7*f_3/(11520*epsilon) + 2713/(11197440*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 1133/(3732480*epsilon**2) + 211/(77760*epsilon**3) - 43/(8640*epsilon**4) + 1/(360*epsilon**5)","214":"-2039/(311040*epsilon) + 37/(7680*epsilon**2) - 1/(432*epsilon**3) + 1/(1440*epsilon**4)","215":"f_3/(180*epsilon) - 8387/(3732480*epsilon) + pi**4/(28800*epsilon) - f_3/(160*epsilon**2) - 601/(124416*epsilon**2) - 389/(51840*epsilon**3) + 71/(4320*epsilon**4) - 1/(120*epsilon**5)","216":"f_3**2/(360*epsilon) - 133*f_3/(720*epsilon) + 11*f_5/(48*epsilon) - pi**6/(27216*epsilon) - 17/(1440*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","217":"f_3**2/(360*epsilon) - 161*f_3/(1440*epsilon) + 3*f_5/(16*epsilon) - 97/(1920*epsilon) - pi**6/(27216*epsilon) + pi**4/(8640*epsilon) + f_3/(72*epsilon**2) - f_5/(36*epsilon**2) + 23/(1440*epsilon**2) - 1/(360*epsilon**3)","218":"-257*f_3/(8640*epsilon) - 7*f_5/(720*epsilon) + 37/(5184*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","219":"-7*f_3/(960*epsilon) + pi**4/(14400*epsilon) + 27829/(3732480*epsilon) - f_3/(480*epsilon**2) - 2717/(622080*epsilon**2) - 533/(51840*epsilon**3) + 71/(4320*epsilon**4) - 1/(120*epsilon**5)","220":"293*f_3/(8640*epsilon) + 7*f_5/(720*epsilon) - 5563/(124416*epsilon) - pi**4/(5760*epsilon) - f_3/(48*epsilon**2) + pi**4/(21600*epsilon**2) + 377/(8640*epsilon**2) + f_3/(180*epsilon**3) - 47/(2160*epsilon**3) + 1/(180*epsilon**4)","221":"293*f_3/(8640*epsilon) + 7*f_5/(720*epsilon) - 7075/(124416*epsilon) - pi**4/(5760*epsilon) - f_3/(48*epsilon**2) + pi**4/(21600*epsilon**2) + 413/(8640*epsilon**2) + f_3/(180*epsilon**3) - 47/(2160*epsilon**3) + 1/(180*epsilon**4)","222":"17*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 78899/(67184640*epsilon) + f_3/(8640*epsilon**2) + 7807/(11197440*epsilon**2) - 217/(93312*epsilon**3) + 149/(77760*epsilon**4) - 1/(1620*epsilon**5)","223":"-f_3/(1920*epsilon) - 343/(2488320*epsilon) + pi**4/(259200*epsilon) - f_3/(8640*epsilon**2) + 11719/(11197440*epsilon**2) - 349/(186624*epsilon**3) + 23/(15552*epsilon**4) - 1/(2160*epsilon**5)","224":"-f_3/(1728*epsilon) - pi**4/(172800*epsilon) + 4427/(7464960*epsilon) + f_3/(960*epsilon**2) - 1003/(3732480*epsilon**2) + 653/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","225":"-13*f_3/(8640*epsilon) + 1231/(3732480*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 119/(233280*epsilon**2) + 1/(77760*epsilon**3) - 1/(180*epsilon**4) + 1/(180*epsilon**5)","226":"-13*f_3/(8640*epsilon) + 1231/(3732480*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 119/(233280*epsilon**2) + 1/(77760*epsilon**3) - 1/(180*epsilon**4) + 1/(180*epsilon**5)","227":"7*f_3**2/(60*epsilon) - 145*f_3/(144*epsilon) + 77*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","228":"707*f_3/(8640*epsilon) + 43*f_5/(240*epsilon) - 29087/(103680*epsilon) + 7*pi**4/(17280*epsilon) + 13*f_3/(144*epsilon**2) - 1333/(17280*epsilon**2) - pi**4/(7200*epsilon**2) - 11*f_3/(60*epsilon**3) + 137/(720*epsilon**3) - 7/(120*epsilon**4)","229":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","230":"307*f_3/(4320*epsilon) - 3*f_5/(20*epsilon) - 11*pi**4/(43200*epsilon) + 277/(6480*epsilon) - 11*f_3/(360*epsilon**2) + 13/(540*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","231":"7*f_5/(3*epsilon) - 7*f_7/(3*epsilon)","232":"17*f_3/(360*epsilon) - 803/(4320*epsilon) + pi**4/(1800*epsilon) + f_3/(15*epsilon**2) - 23/(360*epsilon**2) + 1/(30*epsilon**3)","233":"-17*f_3**2/(60*epsilon) + 29*f_3/(144*epsilon) + 7*f_5/(36*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","234":"1/(30*epsilon) - 119/(3840*epsilon**2) + 1/(120*epsilon**3) - 1/(240*epsilon**4)","235":"f_3/(120*epsilon) - pi**4/(14400*epsilon) - 247/(58320*epsilon) - f_3/(120*epsilon**2) - 527/(155520*epsilon**2) + 1/(324*epsilon**3) + 11/(360*epsilon**4) - 1/(30*epsilon**5)","236":"-229*f_3/(8640*epsilon) + 23*f_5/(240*epsilon) - 3469/(51840*epsilon) + 7*pi**4/(17280*epsilon) + 7*f_3/(144*epsilon**2) - 463/(17280*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 11/(360*epsilon**3) - 1/(120*epsilon**4)","237":"f_3**2/(60*epsilon) - 19*f_3/(144*epsilon) + 5*f_5/(18*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","238":"11*f_3**2/(60*epsilon) - 17*f_3/(360*epsilon) - 35*f_5/(72*epsilon) - pi**4/(720*epsilon) + 83/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2) - 1/(60*epsilon**2)","239":"-11*f_3/(1440*epsilon) - 31/(17280*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2) + 3/(320*epsilon**3) - 1/(20*epsilon**4) + 1/(20*epsilon**5)","240":"f_3/(1152*epsilon) - 13501/(1866240*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) + 1673/(622080*epsilon**2) - 103/(12960*epsilon**3) + 31/(1440*epsilon**4) - 1/(60*epsilon**5)","241":"7*f_5/(3*epsilon) - 7*f_7/(3*epsilon)","242":"-9*f_3**2/(40*epsilon) - 41*f_3/(60*epsilon) + 59*f_5/(48*epsilon) - pi**6/(3024*epsilon) + pi**4/(600*epsilon) + f_3/(5*epsilon**2) - f_5/(4*epsilon**2)","243":"11*f_3**2/(60*epsilon) - 197*f_3/(720*epsilon) - 17*f_5/(72*epsilon) - pi**4/(1440*epsilon) + 1363/(8640*epsilon) + pi**6/(4536*epsilon) - f_3/(12*epsilon**2) + f_5/(6*epsilon**2) - 53/(720*epsilon**2) + 1/(60*epsilon**3)","244":"-2*f_3/(15*epsilon) - 2*f_5/epsilon + 7*f_7/(3*epsilon)","245":"-2*f_3**2/(5*epsilon) - 2*f_5/epsilon + 161*f_7/(60*epsilon)","246":"-7*f_3**2/(60*epsilon) + 23*f_3/(72*epsilon) - 23*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","247":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","248":"f_3**2/(10*epsilon) - 17*f_3/(60*epsilon) + 77/(384*epsilon) + f_3/(12*epsilon**2) - 133/(1440*epsilon**2) + 1/(60*epsilon**3)","249":"13*f_3/(5760*epsilon) + pi**4/(57600*epsilon) + 4093/(746496*epsilon) + f_3/(480*epsilon**2) - 869/(622080*epsilon**2) - 451/(25920*epsilon**3) + 7/(288*epsilon**4) - 1/(90*epsilon**5)","250":"-23*f_3/(2880*epsilon) + pi**4/(28800*epsilon) + 1187/(34560*epsilon) + f_3/(240*epsilon**2) + 221/(11520*epsilon**2) - 11/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(15*epsilon**5)","251":"-5*f_3/(864*epsilon) + f_5/(40*epsilon) - 1603/(103680*epsilon) + pi**4/(8640*epsilon) + f_3/(72*epsilon**2) - pi**4/(3600*epsilon**2) + 479/(8640*epsilon**2) - f_3/(30*epsilon**3) + 29/(720*epsilon**3) - 1/(20*epsilon**4)","252":"341*f_3/(8640*epsilon) + 7*f_5/(720*epsilon) - 5443/(103680*epsilon) - 17*pi**4/(86400*epsilon) - 17*f_3/(720*epsilon**2) + pi**4/(21600*epsilon**2) + 587/(17280*epsilon**2) + f_3/(180*epsilon**3) - 1/(72*epsilon**3) + 1/(360*epsilon**4)","253":"-23*f_3/(2880*epsilon) + pi**4/(28800*epsilon) + 1187/(34560*epsilon) + f_3/(240*epsilon**2) + 221/(11520*epsilon**2) - 11/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(15*epsilon**5)","254":"-f_3**2/(60*epsilon) + 11*f_3/(72*epsilon) - 17*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","255":"-25*f_3/(864*epsilon) - f_5/(40*epsilon) - 11*pi**4/(43200*epsilon) + 277/(6480*epsilon) - 11*f_3/(360*epsilon**2) + 13/(540*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","256":"-37*f_3/(720*epsilon) + f_5/(24*epsilon) - pi**4/(7200*epsilon) + 107/(1728*epsilon) - f_3/(60*epsilon**2) + 59/(2304*epsilon**2) - 1/(48*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","257":"-53*f_3/(4320*epsilon) - f_5/(15*epsilon) - 11*pi**4/(43200*epsilon) + 73/(2592*epsilon) - 11*f_3/(360*epsilon**2) - 1/(1080*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","258":"f_3/(72*epsilon) - 287/(4320*epsilon) - pi**4/(3600*epsilon) - f_3/(30*epsilon**2) + 7/(360*epsilon**2) + 1/(30*epsilon**3)","259":"313*f_3/(8640*epsilon) + 17*f_5/(240*epsilon) - 1999/(25920*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 13/(432*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","260":"-37*f_3/(720*epsilon) + f_5/(24*epsilon) - pi**4/(7200*epsilon) + 107/(1728*epsilon) - f_3/(60*epsilon**2) + 59/(2304*epsilon**2) - 1/(48*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","261":"-7*f_3**2/(60*epsilon) + 187*f_3/(360*epsilon) - 41*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","262":"889*f_3/(8640*epsilon) + 7*f_5/(240*epsilon) - 173/(5184*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + 11/(2160*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","263":"47/(960*epsilon) - 1/(480*epsilon**2) + 17/(960*epsilon**3) - 1/(20*epsilon**4) + 1/(20*epsilon**5)","264":"5*f_3/(1728*epsilon) + 7*f_5/(240*epsilon) - 23*pi**4/(86400*epsilon) - 1/(25920*epsilon) - 23*f_3/(720*epsilon**2) + 11/(2160*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","265":"451*f_3/(17280*epsilon) - f_5/(60*epsilon) - 5389/(207360*epsilon) + 7*pi**4/(172800*epsilon) + 37*f_3/(1440*epsilon**2) - 797/(34560*epsilon**2) + pi**4/(14400*epsilon**2) - 3*f_3/(40*epsilon**3) + 49/(480*epsilon**3) - 11/(240*epsilon**4)","266":"f_3/(120*epsilon) - pi**4/(14400*epsilon) - 247/(58320*epsilon) - f_3/(120*epsilon**2) - 527/(155520*epsilon**2) + 1/(324*epsilon**3) + 11/(360*epsilon**4) - 1/(30*epsilon**5)","267":"-7*f_3**2/(60*epsilon) + 73*f_3/(360*epsilon) - 11*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","268":"-949*f_3/(8640*epsilon) - 37*f_5/(240*epsilon) + 7*pi**4/(17280*epsilon) + 9851/(51840*epsilon) + 7*f_3/(144*epsilon**2) - 1327/(17280*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 11/(360*epsilon**3) - 1/(120*epsilon**4)","269":"f_3**2/(10*epsilon) - 19*f_3/(80*epsilon) + pi**4/(2400*epsilon) + 1219/(11520*epsilon) + f_3/(20*epsilon**2) - 13/(240*epsilon**2) + 1/(80*epsilon**3)","270":"f_3/(144*epsilon) - 137/(2160*epsilon) + pi**4/(3600*epsilon) - f_3/(20*epsilon**2) + 1/(60*epsilon**2)","271":"3*f_3**2/(5*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","272":"-3*f_3/(5*epsilon) - f_5/epsilon + 147*f_7/(80*epsilon)","273":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","274":"7*f_3**2/(60*epsilon) - 115*f_3/(144*epsilon) + 31*f_5/(36*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","275":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","276":"3*f_3**2/(5*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","277":"f_3**2/(5*epsilon) + 8*f_3/(15*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","278":"-581*f_3/(8640*epsilon) - 31*f_5/(480*epsilon) + pi**4/(86400*epsilon) + 5791/(51840*epsilon) + 29*f_3/(480*epsilon**2) - 979/(11520*epsilon**2) - pi**4/(4800*epsilon**2) - f_3/(40*epsilon**3) + 19/(480*epsilon**3) - 1/(80*epsilon**4)","279":"283*f_3/(8640*epsilon) - f_5/(480*epsilon) - 1283/(51840*epsilon) + pi**4/(86400*epsilon) + 29*f_3/(480*epsilon**2) - 403/(11520*epsilon**2) - pi**4/(4800*epsilon**2) - f_3/(40*epsilon**3) + 19/(480*epsilon**3) - 1/(80*epsilon**4)","280":"13*f_3/(1920*epsilon) - 15611/(373248*epsilon) + pi**4/(11520*epsilon) - f_3/(48*epsilon**2) + 6851/(155520*epsilon**2) - 359/(12960*epsilon**3) + 7/(432*epsilon**4) - 1/(180*epsilon**5)","281":"f_3/(1152*epsilon) - 13501/(1866240*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) + 1673/(622080*epsilon**2) - 103/(12960*epsilon**3) + 31/(1440*epsilon**4) - 1/(60*epsilon**5)","282":"13*f_3/(120*epsilon) - 139/(1440*epsilon) + 5/(384*epsilon**2) + 1/(60*epsilon**3) - 1/(120*epsilon**4)","283":"-61*f_3/(1440*epsilon) + pi**4/(2880*epsilon) + 823/(17280*epsilon) + 1/(3840*epsilon**2) + 23/(1920*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","284":"17*f_3/(720*epsilon) - pi**4/(7200*epsilon) + 871/(8640*epsilon) - f_3/(60*epsilon**2) - 1/(144*epsilon**2) + 1/(60*epsilon**3)","285":"11*f_3/(80*epsilon) - f_5/(24*epsilon) - 769/(5760*epsilon) - f_3/(8*epsilon**2) + 147/(1280*epsilon**2) - 5/(384*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","286":"-11*f_3/(1440*epsilon) - 31/(17280*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2) + 3/(320*epsilon**3) - 1/(20*epsilon**4) + 1/(20*epsilon**5)","287":"-91/(7680*epsilon) - 13/(3840*epsilon**2) + 1/(96*epsilon**3) - 1/(80*epsilon**4)","288":"-551*f_3/(8640*epsilon) - pi**4/(86400*epsilon) + 16049/(233280*epsilon) + 17*f_3/(360*epsilon**2) - 169/(3456*epsilon**2) - 13/(2880*epsilon**3) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","289":"31*f_3/(2160*epsilon) - 3*f_5/(80*epsilon) - 113/(12960*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + 23/(720*epsilon**2) + pi**4/(2400*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","290":"-8*f_3**2/(5*epsilon) + 7*f_7/(3*epsilon)","291":"f_3**2/(12*epsilon) - 673*f_3/(720*epsilon) + 29*f_5/(36*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","292":"-f_3**2/(12*epsilon) + 311*f_3/(360*epsilon) - 61*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(720*epsilon) - 2*f_3/(3*epsilon**2) + 2*f_5/(3*epsilon**2)","293":"f_3**2/(5*epsilon) + 2*f_3/(5*epsilon) - 2*f_5/(3*epsilon)","294":"-41*f_3/(576*epsilon) + f_5/(12*epsilon) - pi**4/(28800*epsilon) + 1537/(34560*epsilon) - f_3/(240*epsilon**2) + 229/(11520*epsilon**2) - 1/(16*epsilon**3) - 11/(240*epsilon**4) + 1/(15*epsilon**5)","295":"f_3**2/(60*epsilon) + 5*f_3/(144*epsilon) + f_5/(9*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","296":"-2*f_3/(135*epsilon) + 7*f_5/(30*epsilon) - 2399/(12960*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + pi**4/(2400*epsilon**2) + 71/(720*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","297":"-f_3**2/(30*epsilon) + 343*f_3/(360*epsilon) - 53*f_5/(36*epsilon) - pi**4/(720*epsilon) + 493/(4320*epsilon) + pi**6/(2268*epsilon) - f_3/(6*epsilon**2) + f_5/(3*epsilon**2) - 41/(360*epsilon**2) + 1/(30*epsilon**3)","298":"11*f_3**2/(60*epsilon) - 7*f_3/(20*epsilon) - 17*f_5/(72*epsilon) + 811/(4320*epsilon) + pi**6/(4536*epsilon) + f_5/(6*epsilon**2) - 47/(360*epsilon**2) + 1/(30*epsilon**3)","299":"167*f_3/(180*epsilon) - 5*f_5/(3*epsilon) + pi**4/(3600*epsilon) + 139/(216*epsilon) - 23*f_3/(60*epsilon**2) + 5*f_5/(6*epsilon**2) - 79/(240*epsilon**2) + 1/(20*epsilon**3)","300":"7*f_3**2/(60*epsilon) - 169*f_3/(144*epsilon) + 89*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","301":"-7*f_3/(192*epsilon) + f_5/(12*epsilon) - 167/(3840*epsilon) + pi**4/(9600*epsilon) + f_3/(80*epsilon**2) + 11/(640*epsilon**2) + 3/(640*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","302":"-f_3**2/(120*epsilon) - 17*f_3/(720*epsilon) + f_5/(144*epsilon) - pi**4/(1440*epsilon) + pi**6/(9072*epsilon) - f_3/(12*epsilon**2) + f_5/(12*epsilon**2)","303":"-41*f_3/(2880*epsilon) - 677/(69120*epsilon) + 7*pi**4/(28800*epsilon) + 7*f_3/(240*epsilon**2) - 29/(2304*epsilon**2) - 11/(480*epsilon**3) - 1/(16*epsilon**4) + 1/(10*epsilon**5)","304":"-7*f_3/(1440*epsilon) - 1409/(17280*epsilon) + pi**4/(2880*epsilon) + f_3/(24*epsilon**2) - 77/(2304*epsilon**2) + 13/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","305":"-f_3**2/(60*epsilon) + 11*f_3/(60*epsilon) - 17*f_5/(72*epsilon) - 109/(864*epsilon) - pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(10*epsilon**2) + f_5/(6*epsilon**2) - 17/(360*epsilon**2) + 1/(30*epsilon**3)","306":"97*f_3/(1440*epsilon) - f_5/(12*epsilon) - pi**4/(2880*epsilon) + 3389/(69120*epsilon) + f_3/(48*epsilon**2) - 11/(11520*epsilon**2) - 41/(960*epsilon**3) - 3/(80*epsilon**4) + 1/(20*epsilon**5)","307":"-19*f_3/(960*epsilon) + f_5/(24*epsilon) - pi**4/(3200*epsilon) + 7/(256*epsilon) + f_3/(240*epsilon**2) + 11/(1152*epsilon**2) - 23/(1920*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","308":"-31*f_3/(960*epsilon) + f_5/(24*epsilon) + pi**4/(9600*epsilon) + 11/(384*epsilon) - f_3/(120*epsilon**2) + 25/(576*epsilon**2) - 19/(960*epsilon**3) - 1/(40*epsilon**4) + 1/(60*epsilon**5)","309":"-31*f_3/(720*epsilon) - f_5/(24*epsilon) + 61/(34560*epsilon) + pi**4/(1440*epsilon) + 17*f_3/(144*epsilon**2) - pi**4/(1440*epsilon**2) - 97/(2160*epsilon**2) - f_3/(12*epsilon**3) + 17/(180*epsilon**3) - 1/(30*epsilon**4)","310":"-19*f_3/(1728*epsilon) + f_5/(40*epsilon) - 1147/(41472*epsilon) + 19*pi**4/(86400*epsilon) + 19*f_3/(720*epsilon**2) - pi**4/(3600*epsilon**2) + 211/(17280*epsilon**2) - f_3/(30*epsilon**3) + 49/(1440*epsilon**3) - 1/(40*epsilon**4)","311":"329*f_3/(2880*epsilon) - f_5/(24*epsilon) - 373/(4320*epsilon) - 7*pi**4/(28800*epsilon) - 2*f_3/(15*epsilon**2) + 383/(2880*epsilon**2) - 43/(960*epsilon**3) - 1/(40*epsilon**4) + 1/(60*epsilon**5)","312":"f_3**2/(12*epsilon) - 77*f_3/(360*epsilon) + 7*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","313":"155*f_3/(864*epsilon) - 3*f_5/(20*epsilon) - 77/(1620*epsilon) - 11*pi**4/(43200*epsilon) - 11*f_3/(360*epsilon**2) + pi**4/(3600*epsilon**2) + 11/(270*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","314":"f_3**2/(60*epsilon) - 97*f_3/(144*epsilon) + 59*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","315":"119*f_3/(1080*epsilon) + 23*f_5/(120*epsilon) - 1771/(6480*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + pi**4/(2400*epsilon**2) + 19/(144*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","316":"227*f_3/(240*epsilon) + 3*f_5/(4*epsilon) - 147*f_7/(80*epsilon) - 7/(144*epsilon) - pi**4/(2400*epsilon) - f_3/(20*epsilon**2) + 1/(60*epsilon**2)","317":"f_3/(144*epsilon) + f_5/(12*epsilon) - 4619/(34560*epsilon) + pi**4/(1440*epsilon) + 17*f_3/(144*epsilon**2) - pi**4/(1440*epsilon**2) - 43/(2160*epsilon**2) - f_3/(12*epsilon**3) + 17/(180*epsilon**3) - 1/(30*epsilon**4)","318":"-f_3**2/(60*epsilon) + 11*f_3/(60*epsilon) - 17*f_5/(72*epsilon) - 761/(4320*epsilon) - pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(10*epsilon**2) + f_5/(6*epsilon**2) - 17/(360*epsilon**2) + 1/(30*epsilon**3)","319":"119*f_3/(864*epsilon) - 3*f_5/(20*epsilon) - 11*pi**4/(43200*epsilon) - 247/(12960*epsilon) - 11*f_3/(360*epsilon**2) + pi**4/(3600*epsilon**2) + 7/(216*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","320":"-f_3**2/(80*epsilon) + 7*f_3/(120*epsilon) + f_5/(32*epsilon) - pi**6/(6048*epsilon) + pi**4/(1200*epsilon) + f_3/(10*epsilon**2) - f_5/(8*epsilon**2)","321":"163*f_3/(1728*epsilon) - 7*f_5/(240*epsilon) - 3101/(41472*epsilon) + 17*pi**4/(86400*epsilon) + 17*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 241/(8640*epsilon**2) - f_3/(60*epsilon**3) + 19/(720*epsilon**3) - 1/(60*epsilon**4)","322":"-13*f_3**2/(60*epsilon) + 41*f_3/(72*epsilon) - 35*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","323":"f_3**2/(12*epsilon) + 77*f_3/(72*epsilon) - 107*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","324":"-277*f_3/(1080*epsilon) + 73*f_5/(120*epsilon) - 1771/(6480*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + pi**4/(2400*epsilon**2) + 19/(144*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","325":"-37*f_3/(1728*epsilon) + 9*f_5/(80*epsilon) - 3661/(25920*epsilon) + 19*pi**4/(86400*epsilon) - 23*f_3/(360*epsilon**2) - pi**4/(1800*epsilon**2) + 31/(216*epsilon**2) + f_3/(10*epsilon**3) - 1/(30*epsilon**3)","326":"7*f_3**2/(60*epsilon) - 145*f_3/(144*epsilon) + 77*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","327":"-11*f_3/(288*epsilon) + f_5/(24*epsilon) - 7*pi**4/(14400*epsilon) + 599/(8640*epsilon) + 13*f_3/(120*epsilon**2) - 1013/(11520*epsilon**2) + 71/(1920*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","328":"-25*f_3/(1296*epsilon) - f_5/(160*epsilon) - 19*pi**4/(129600*epsilon) + 421/(9720*epsilon) + 41*f_3/(1080*epsilon**2) - 137/(3240*epsilon**2) + pi**4/(5400*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","329":"91*f_3/(2880*epsilon) - 10183/(746496*epsilon) - pi**4/(9600*epsilon) - f_3/(80*epsilon**2) + 491/(11520*epsilon**2) - 17/(480*epsilon**3) + 17/(720*epsilon**4) - 1/(90*epsilon**5)","330":"43*f_3/(120*epsilon) - f_5/(3*epsilon) - 197/(1920*epsilon) - f_3/(8*epsilon**2) + 85/(768*epsilon**2) - 5/(384*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","331":"7*f_3/(80*epsilon) + f_5/(24*epsilon) - 869/(5760*epsilon) - f_3/(8*epsilon**2) + 163/(1280*epsilon**2) - 5/(384*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","332":"7*f_3/(4320*epsilon) - 4397/(311040*epsilon) - pi**4/(17280*epsilon) + f_3/(144*epsilon**2) - 467/(34560*epsilon**2) - 41/(2880*epsilon**3) + 5/(144*epsilon**4) - 1/(60*epsilon**5)","333":"-f_3/(270*epsilon) + f_5/(40*epsilon) - 6049/(103680*epsilon) + 7*pi**4/(21600*epsilon) + 7*f_3/(180*epsilon**2) - pi**4/(3600*epsilon**2) - 113/(17280*epsilon**2) - f_3/(30*epsilon**3) + 7/(144*epsilon**3) - 1/(40*epsilon**4)","334":"43*f_3/(540*epsilon) - 7*f_5/(120*epsilon) - 6049/(103680*epsilon) + 7*pi**4/(21600*epsilon) + 7*f_3/(180*epsilon**2) - pi**4/(3600*epsilon**2) - 113/(17280*epsilon**2) - f_3/(30*epsilon**3) + 7/(144*epsilon**3) - 1/(40*epsilon**4)","335":"17*f_3**2/(360*epsilon) - 17*f_3/(480*epsilon) - f_5/(24*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","336":"-f_3/(120*epsilon) + 259/(77760*epsilon) + 11/(3456*epsilon**2) - 1/(240*epsilon**3) + 1/(360*epsilon**4)","337":"-19/(77760*epsilon) + 19/(34560*epsilon**2) - 1/(480*epsilon**3) + 1/(720*epsilon**4)","338":"9*f_3**2/(5*epsilon) - 203*f_7/(80*epsilon)","339":"53*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 451/(414720*epsilon) - 7*f_3/(1440*epsilon**2) + 107/(69120*epsilon**2) + 1/(320*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","340":"49*f_3/(25920*epsilon) + 7*f_5/(720*epsilon) - 11*pi**4/(259200*epsilon) - 2113/(622080*epsilon) - 11*f_3/(2160*epsilon**2) - 259/(51840*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 37/(4320*epsilon**3) + 1/(120*epsilon**4)","341":"7*f_3/(5760*epsilon) + 17/(62208*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - 427/(69120*epsilon**2) + 5/(1296*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","342":"f_3**2/(360*epsilon) - 13*f_3/(270*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) + 227/(25920*epsilon) + pi**4/(7200*epsilon) + f_3/(60*epsilon**2) - f_5/(36*epsilon**2) + 23/(2160*epsilon**2) - 1/(180*epsilon**3)","343":"f_3/(216*epsilon) - pi**4/(43200*epsilon) + 4787/(1866240*epsilon) - f_3/(360*epsilon**2) + 1931/(622080*epsilon**2) - 2/(135*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","344":"767*f_3/(25920*epsilon) - 3*f_5/(80*epsilon) + 451/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 41/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","345":"11*f_3/(25920*epsilon) - 7*f_5/(720*epsilon) + 37/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(1296*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","346":"-11*f_3**2/(360*epsilon) + 281*f_3/(4320*epsilon) + f_5/(48*epsilon) - pi**6/(27216*epsilon) - 299/(12960*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - f_5/(36*epsilon**2) + 19/(1080*epsilon**2) - 1/(180*epsilon**3)","347":"-367*f_3/(31104*epsilon) - 7*f_5/(4320*epsilon) + 3613/(1866240*epsilon) + 61*pi**4/(1555200*epsilon) + 61*f_3/(12960*epsilon**2) - 365/(62208*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 61/(12960*epsilon**3) - 1/(720*epsilon**4)","348":"121*f_3/(25920*epsilon) - f_5/(240*epsilon) - 29*pi**4/(259200*epsilon) + 143/(17280*epsilon) - 29*f_3/(2160*epsilon**2) + pi**4/(21600*epsilon**2) + 409/(51840*epsilon**2) + f_3/(180*epsilon**3) - 19/(2160*epsilon**3) + 1/(360*epsilon**4)","349":"-f_3**2/(72*epsilon) - 19*f_3/(4320*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 191/(12960*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - f_5/(36*epsilon**2) + 19/(1080*epsilon**2) - 1/(180*epsilon**3)","350":"43*f_3/(8640*epsilon) - 1663/(155520*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 439/(69120*epsilon**2) + 13/(1620*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","351":"199/(23328*epsilon) + 779/(622080*epsilon**2) - 49/(4320*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","352":"-41*f_3/(5760*epsilon) - 37*f_5/(1440*epsilon) + 13*pi**4/(172800*epsilon) + 383/(17280*epsilon) + 13*f_3/(1440*epsilon**2) - 1/(160*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","353":"61*f_3/(8640*epsilon) - 403/(46656*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 1021/(622080*epsilon**2) - 37/(4320*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","354":"-1003/(622080*epsilon) + 41/(20736*epsilon**2) - 19/(4320*epsilon**3) + 1/(240*epsilon**4)","355":"-45691/(5598720*epsilon) - 5287/(1866240*epsilon**2) + 53/(4860*epsilon**3) - 91/(12960*epsilon**4) + 1/(540*epsilon**5)","356":"83*f_3/(12960*epsilon) - f_5/(240*epsilon) - pi**4/(12960*epsilon) + 967/(207360*epsilon) - f_3/(108*epsilon**2) + 49/(11520*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","357":"53*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 451/(414720*epsilon) - 7*f_3/(1440*epsilon**2) + 107/(69120*epsilon**2) + 1/(320*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","358":"13*f_3/(8640*epsilon) - 2137/(1244160*epsilon) + pi**4/(21600*epsilon) - 7*f_3/(1440*epsilon**2) - 421/(622080*epsilon**2) + 37/(10368*epsilon**3) + 7/(864*epsilon**4) - 1/(120*epsilon**5)","359":"-53*f_3/(1920*epsilon) + f_5/(48*epsilon) + pi**4/(57600*epsilon) + 157/(19440*epsilon) + f_3/(180*epsilon**2) - 4249/(311040*epsilon**2) + 29/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","360":"53*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 451/(414720*epsilon) - 7*f_3/(1440*epsilon**2) + 107/(69120*epsilon**2) + 1/(320*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","361":"17*f_3/(288*epsilon) - 383/(5760*epsilon) - pi**4/(8640*epsilon) - f_3/(72*epsilon**2) + 3/(160*epsilon**2) - 1/(360*epsilon**3)","362":"-41*f_3/(2880*epsilon) - f_5/(144*epsilon) + pi**4/(28800*epsilon) + 1759/(77760*epsilon) + 13*f_3/(720*epsilon**2) - 1433/(62208*epsilon**2) + 13/(3456*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","363":"-97*f_3/(12960*epsilon) + 7*f_5/(720*epsilon) - pi**4/(12960*epsilon) + 967/(207360*epsilon) - f_3/(108*epsilon**2) + 49/(11520*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","364":"-11*f_3/(2880*epsilon) + 10981/(5598720*epsilon) + pi**4/(43200*epsilon) - f_3/(1440*epsilon**2) + 2411/(1866240*epsilon**2) + 727/(155520*epsilon**3) - 119/(12960*epsilon**4) + 1/(216*epsilon**5)","365":"-3*f_3/(640*epsilon) - f_5/(144*epsilon) + pi**4/(57600*epsilon) + 193/(19440*epsilon) + f_3/(180*epsilon**2) - 4357/(311040*epsilon**2) + 29/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","366":"-49*f_3/(17280*epsilon) - 6791/(1866240*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) + 97/(69120*epsilon**2) + 43/(6480*epsilon**3) - 47/(4320*epsilon**4) + 1/(180*epsilon**5)","367":"-83*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 5293/(1244160*epsilon) + f_3/(2880*epsilon**2) - 3511/(1244160*epsilon**2) + 149/(34560*epsilon**3) - 103/(25920*epsilon**4) + 1/(720*epsilon**5)","368":"-119/(1920*epsilon) - 59/(3840*epsilon**2) + 17/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","369":"-751*f_3/(8640*epsilon) - 7*f_5/(240*epsilon) + 17*pi**4/(86400*epsilon) + 6193/(103680*epsilon) + 17*f_3/(720*epsilon**2) - 337/(17280*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 5/(144*epsilon**3) - 1/(40*epsilon**4)","370":"-439*f_3/(8640*epsilon) - 2*f_5/(15*epsilon) + pi**4/(17280*epsilon) + 2881/(25920*epsilon) - 5*f_3/(144*epsilon**2) - pi**4/(7200*epsilon**2) + 91/(2160*epsilon**2) + 3*f_3/(20*epsilon**3) - 1/(20*epsilon**3)","371":"451*f_3/(17280*epsilon) - f_5/(60*epsilon) - 5389/(207360*epsilon) + 7*pi**4/(172800*epsilon) + 37*f_3/(1440*epsilon**2) - 797/(34560*epsilon**2) + pi**4/(14400*epsilon**2) - 3*f_3/(40*epsilon**3) + 49/(480*epsilon**3) - 11/(240*epsilon**4)","372":"f_3**2/(5*epsilon) + 2*f_3/(5*epsilon) - 2*f_5/(3*epsilon)","373":"13*f_3/(5760*epsilon) + pi**4/(57600*epsilon) + 11077/(746496*epsilon) + f_3/(480*epsilon**2) + 67/(622080*epsilon**2) - 523/(25920*epsilon**3) + 7/(288*epsilon**4) - 1/(90*epsilon**5)","374":"233*f_3/(8640*epsilon) + 7*f_5/(720*epsilon) - 11*pi**4/(86400*epsilon) - 2989/(622080*epsilon) - 11*f_3/(720*epsilon**2) + pi**4/(21600*epsilon**2) + 539/(51840*epsilon**2) + f_3/(180*epsilon**3) - 73/(4320*epsilon**3) + 1/(120*epsilon**4)","375":"-161*f_3/(4320*epsilon) - 13*f_5/(120*epsilon) - 11*pi**4/(43200*epsilon) + 1301/(12960*epsilon) - 11*f_3/(360*epsilon**2) + 17/(1080*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","376":"-1063*f_3/(17280*epsilon) - 7*f_5/(480*epsilon) + 29*pi**4/(172800*epsilon) + 3749/(41472*epsilon) + 29*f_3/(1440*epsilon**2) - 1229/(17280*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 31/(1440*epsilon**3) - 1/(120*epsilon**4)","377":"23*f_3/(2880*epsilon) - 2717/(34560*epsilon) - pi**4/(28800*epsilon) - f_3/(240*epsilon**2) + 19/(1152*epsilon**2) + 41/(1920*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","378":"11*f_3**2/(60*epsilon) + 367*f_3/(360*epsilon) - 113*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","379":"-7*f_3/(1440*epsilon) - pi**4/(14400*epsilon) + 1/(432*epsilon) - f_3/(120*epsilon**2) + 43/(2304*epsilon**2) - 1/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","380":"-89*f_3/(4320*epsilon) - f_5/(40*epsilon) - 11*pi**4/(43200*epsilon) + 31/(1620*epsilon) - 11*f_3/(360*epsilon**2) - 1/(108*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","381":"-7*f_3/(180*epsilon) - pi**4/(7200*epsilon) + 23/(270*epsilon) - f_3/(60*epsilon**2) + 343/(11520*epsilon**2) - 1/(48*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","382":"53*f_3/(2160*epsilon) + f_5/(30*epsilon) - 2741/(41472*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - pi**4/(7200*epsilon**2) - 17/(34560*epsilon**2) - f_3/(60*epsilon**3) + 47/(1440*epsilon**3) - 7/(240*epsilon**4)","383":"-35*f_3/(1728*epsilon) - 7*f_5/(240*epsilon) - pi**4/(86400*epsilon) + 4483/(103680*epsilon) - f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 779/(17280*epsilon**2) - f_3/(60*epsilon**3) + 5/(144*epsilon**3) - 3/(40*epsilon**4)","384":"f_3**2/(60*epsilon) - 49*f_3/(144*epsilon) + 35*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","385":"53*f_3/(2160*epsilon) - 7*f_5/(240*epsilon) - 2689/(207360*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - pi**4/(7200*epsilon**2) + 83/(6912*epsilon**2) - f_3/(60*epsilon**3) + 47/(1440*epsilon**3) - 7/(240*epsilon**4)","386":"-7*f_3/(960*epsilon) - pi**4/(3200*epsilon) + 439/(11520*epsilon) + f_3/(240*epsilon**2) + 79/(5760*epsilon**2) - 23/(1920*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","387":"299*f_3/(17280*epsilon) - f_5/(720*epsilon) - 2839/(77760*epsilon) + 41*pi**4/(518400*epsilon) - 229*f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 695/(10368*epsilon**2) + f_3/(40*epsilon**3) - 3/(80*epsilon**3) + 1/(120*epsilon**4)","388":"f_3**2/(60*epsilon) - f_3/(144*epsilon) + 11*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","389":"-1649*f_3/(8640*epsilon) + f_5/(120*epsilon) - 41*pi**4/(86400*epsilon) + 2993/(10368*epsilon) + 229*f_3/(720*epsilon**2) - 7121/(17280*epsilon**2) + pi**4/(7200*epsilon**2) - 3*f_3/(20*epsilon**3) + 13/(80*epsilon**3) - 1/(40*epsilon**4)","390":"-f_3**2/(60*epsilon) + 151*f_3/(360*epsilon) - 35*f_5/(72*epsilon) - pi**4/(720*epsilon) - 13/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2) - 1/(60*epsilon**2)","391":"f_3**2/(60*epsilon) - f_3/(144*epsilon) + 11*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","392":"-f_3/(40*epsilon) + 13/(3840*epsilon) + 7/(384*epsilon**2) + 1/(48*epsilon**3) - 1/(40*epsilon**4)","393":"-41*f_3/(2880*epsilon) + 61/(6912*epsilon) + 7*pi**4/(28800*epsilon) + 7*f_3/(240*epsilon**2) - 1/(1152*epsilon**2) + 5/(384*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","394":"-f_3**2/(60*epsilon) + 131*f_3/(360*epsilon) - 41*f_5/(72*epsilon) - pi**4/(3600*epsilon) + 109/(2160*epsilon) + pi**6/(4536*epsilon) - 7*f_3/(60*epsilon**2) + f_5/(6*epsilon**2) - 1/(16*epsilon**2) + 1/(20*epsilon**3)","395":"-11*f_3**2/(60*epsilon) - 25*f_3/(144*epsilon) + 35*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","396":"-233*f_3/(8640*epsilon) - 7*f_5/(720*epsilon) + 347/(25920*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - 1/(144*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","397":"-11*f_3/(5760*epsilon) - 26579/(2239488*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 163/(207360*epsilon**2) + 973/(77760*epsilon**3) - 29/(2592*epsilon**4) + 1/(270*epsilon**5)","398":"-17*f_3/(10368*epsilon) - 441911/(33592320*epsilon) - pi**4/(518400*epsilon) + f_3/(1080*epsilon**2) + 3511/(279936*epsilon**2) - 329/(51840*epsilon**3) + 13/(6480*epsilon**4) - 1/(3240*epsilon**5)","399":"-257*f_3/(8640*epsilon) - 7*f_5/(720*epsilon) + 37/(5184*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","400":"-11*f_3/(5760*epsilon) - 26579/(2239488*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 163/(207360*epsilon**2) + 973/(77760*epsilon**3) - 29/(2592*epsilon**4) + 1/(270*epsilon**5)","401":"19*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 33557/(2239488*epsilon) - f_3/(360*epsilon**2) - 623/(29160*epsilon**2) + 233/(17280*epsilon**3) - 11/(2160*epsilon**4) + 1/(1080*epsilon**5)","402":"-11*f_3/(1920*epsilon) - pi**4/(34560*epsilon) + 70241/(2799360*epsilon) + f_3/(144*epsilon**2) - 11159/(466560*epsilon**2) + 569/(38880*epsilon**3) - 47/(6480*epsilon**4) + 1/(540*epsilon**5)","403":"-281*f_3/(8640*epsilon) - 7*f_5/(720*epsilon) + 13*pi**4/(86400*epsilon) + 653/(25920*epsilon) + 13*f_3/(720*epsilon**2) - 7/(720*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","404":"13*f_3/(1920*epsilon) - 58471/(1866240*epsilon) + pi**4/(11520*epsilon) - f_3/(48*epsilon**2) + 5807/(155520*epsilon**2) - 323/(12960*epsilon**3) + 7/(432*epsilon**4) - 1/(180*epsilon**5)","405":"7*f_3/(1920*epsilon) - pi**4/(11520*epsilon) + 46741/(1866240*epsilon) - f_3/(96*epsilon**2) + 29/(7680*epsilon**2) - 491/(25920*epsilon**3) + 137/(4320*epsilon**4) - 1/(45*epsilon**5)","406":"13*f_3/(576*epsilon) - 17011/(933120*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 379/(34560*epsilon**2) - 163/(12960*epsilon**3) + 17/(432*epsilon**4) - 1/(45*epsilon**5)","407":"187*f_3/(8640*epsilon) - 26849/(5598720*epsilon) + pi**4/(86400*epsilon) - f_3/(80*epsilon**2) - 7903/(933120*epsilon**2) + 1141/(77760*epsilon**3) - 53/(6480*epsilon**4) + 1/(540*epsilon**5)","408":"7*f_3/(1920*epsilon) - pi**4/(11520*epsilon) + 46741/(1866240*epsilon) - f_3/(96*epsilon**2) + 29/(7680*epsilon**2) - 491/(25920*epsilon**3) + 137/(4320*epsilon**4) - 1/(45*epsilon**5)","409":"13*f_3/(576*epsilon) - 17011/(933120*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 379/(34560*epsilon**2) - 163/(12960*epsilon**3) + 17/(432*epsilon**4) - 1/(45*epsilon**5)","410":"-119*f_3/(2880*epsilon) - pi**4/(28800*epsilon) + 57383/(1866240*epsilon) + 3*f_3/(80*epsilon**2) - 481/(62208*epsilon**2) - 577/(25920*epsilon**3) + 41/(2160*epsilon**4) - 1/(180*epsilon**5)","411":"2041*f_3/(8640*epsilon) - 43*f_5/(240*epsilon) - 1999/(25920*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 13/(432*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","412":"-571*f_3/(1728*epsilon) + 39*f_5/(80*epsilon) - 1999/(25920*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 13/(432*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","413":"83*f_3/(864*epsilon) - 23*f_5/(120*epsilon) - 11*pi**4/(43200*epsilon) + 491/(12960*epsilon) - 11*f_3/(360*epsilon**2) + 17/(1080*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","414":"f_3**2/(10*epsilon) - 55*f_3/(288*epsilon) + 379/(34560*epsilon) + 7*pi**4/(14400*epsilon) + 7*f_3/(120*epsilon**2) - 17/(288*epsilon**2) + 7/(240*epsilon**3)","415":"155*f_3/(3456*epsilon) + 7*f_5/(480*epsilon) - 15109/(207360*epsilon) + 7*pi**4/(172800*epsilon) + 37*f_3/(1440*epsilon**2) - 1229/(34560*epsilon**2) + pi**4/(14400*epsilon**2) - 3*f_3/(40*epsilon**3) + 49/(480*epsilon**3) - 11/(240*epsilon**4)","416":"91*f_3/(4320*epsilon) - 13*f_5/(120*epsilon) - 11*pi**4/(43200*epsilon) + 403/(6480*epsilon) - 11*f_3/(360*epsilon**2) + 1/(135*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","417":"-7*f_3/(1440*epsilon) - 1409/(17280*epsilon) + pi**4/(2880*epsilon) + f_3/(24*epsilon**2) - 77/(2304*epsilon**2) + 13/(240*epsilon**3) - 11/(240*epsilon**4) + 1/(30*epsilon**5)","418":"5*f_3/(1728*epsilon) + 7*f_5/(240*epsilon) - 23*pi**4/(86400*epsilon) - 1/(25920*epsilon) - 23*f_3/(720*epsilon**2) + 11/(2160*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","419":"f_3**2/(5*epsilon) + 2*f_3/(5*epsilon) - 2*f_5/(3*epsilon)","420":"-619*f_3/(8640*epsilon) - 9*f_5/(80*epsilon) + pi**4/(17280*epsilon) + 2881/(25920*epsilon) - 5*f_3/(144*epsilon**2) - pi**4/(7200*epsilon**2) + 91/(2160*epsilon**2) + 3*f_3/(20*epsilon**3) - 1/(20*epsilon**3)","421":"-619*f_3/(8640*epsilon) - 9*f_5/(80*epsilon) + pi**4/(17280*epsilon) + 2881/(25920*epsilon) - 5*f_3/(144*epsilon**2) - pi**4/(7200*epsilon**2) + 91/(2160*epsilon**2) + 3*f_3/(20*epsilon**3) - 1/(20*epsilon**3)","422":"-3*f_3**2/(5*epsilon) + 4*f_3/(5*epsilon)","423":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","424":"-1063*f_3/(17280*epsilon) - 37*f_5/(480*epsilon) + 29*pi**4/(172800*epsilon) + 21121/(207360*epsilon) + 29*f_3/(1440*epsilon**2) - 1013/(17280*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 31/(1440*epsilon**3) - 1/(120*epsilon**4)","425":"-11*f_3/(320*epsilon) - 11*f_5/(240*epsilon) + 161/(11520*epsilon) + 7*pi**4/(9600*epsilon) + 7*f_3/(80*epsilon**2) - 101/(1920*epsilon**2) - pi**4/(2400*epsilon**2) - f_3/(20*epsilon**3) + 1/(16*epsilon**3) - 1/(40*epsilon**4)","426":"-2*f_3**2/(5*epsilon) - 2*f_5/epsilon + 161*f_7/(60*epsilon)","427":"-17*f_3/(2880*epsilon) - pi**4/(5760*epsilon) + 371/(34560*epsilon) + f_3/(48*epsilon**2) + 11/(5760*epsilon**2) - 7/(1920*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","428":"17*f_3/(8640*epsilon) - 7*f_5/(240*epsilon) + 2113/(103680*epsilon) + 29*pi**4/(86400*epsilon) + 29*f_3/(720*epsilon**2) - 73/(1728*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 31/(720*epsilon**3) - 1/(60*epsilon**4)","429":"7*f_5/(3*epsilon) - 7*f_7/(3*epsilon)","430":"-3*f_3**2/(5*epsilon) + 4*f_3/(5*epsilon)","431":"11*f_3**2/(60*epsilon) - 157*f_3/(360*epsilon) - 41*f_5/(72*epsilon) - pi**4/(900*epsilon) + pi**6/(4536*epsilon) + 1771/(2160*epsilon) + 17*f_3/(60*epsilon**2) + f_5/(6*epsilon**2) - 19/(48*epsilon**2) + 1/(20*epsilon**3)","432":"673*f_3/(8640*epsilon) - f_5/(80*epsilon) - 209/(5184*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 47/(2160*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","433":"f_3**2/(60*epsilon) - 97*f_3/(144*epsilon) + 59*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","434":"f_3**2/(10*epsilon) - 77*f_3/(360*epsilon) + 1003/(34560*epsilon) + pi**4/(1440*epsilon) + f_3/(12*epsilon**2) - 23/(288*epsilon**2) + 7/(240*epsilon**3)","435":"-103*f_3/(8640*epsilon) - 7*f_5/(240*epsilon) + 361/(103680*epsilon) + 17*pi**4/(86400*epsilon) + 17*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 19/(3456*epsilon**2) - f_3/(60*epsilon**3) + 5/(144*epsilon**3) - 1/(40*epsilon**4)","436":"11*f_3/(25920*epsilon) - 7*f_5/(720*epsilon) + 37/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(1296*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","437":"11*f_3/(5760*epsilon) - pi**4/(57600*epsilon) - 517/(414720*epsilon) - f_3/(480*epsilon**2) - 1/(13824*epsilon**2) + 1/(2880*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","438":"47*f_3/(25920*epsilon) + f_5/(240*epsilon) - 97/(15552*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","439":"49*f_3/(25920*epsilon) + 7*f_5/(720*epsilon) - 11*pi**4/(259200*epsilon) - 2113/(622080*epsilon) - 11*f_3/(2160*epsilon**2) - 259/(51840*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 37/(4320*epsilon**3) + 1/(120*epsilon**4)","440":"-59*f_3/(17280*epsilon) + pi**4/(172800*epsilon) + 9137/(2239488*epsilon) + f_3/(1440*epsilon**2) + 7259/(1866240*epsilon**2) + 151/(77760*epsilon**3) - 43/(4320*epsilon**4) + 1/(180*epsilon**5)","441":"43*f_3/(8640*epsilon) - 1663/(155520*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 439/(69120*epsilon**2) + 13/(1620*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","442":"-367*f_3/(31104*epsilon) - 7*f_5/(4320*epsilon) + 3613/(1866240*epsilon) + 61*pi**4/(1555200*epsilon) + 61*f_3/(12960*epsilon**2) - 365/(62208*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 61/(12960*epsilon**3) - 1/(720*epsilon**4)","443":"-30049/(5598720*epsilon) - 4063/(1866240*epsilon**2) + 203/(19440*epsilon**3) - 91/(12960*epsilon**4) + 1/(540*epsilon**5)","444":"7*f_3/(5760*epsilon) + 17/(62208*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - 427/(69120*epsilon**2) + 5/(1296*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","445":"-f_3**2/(72*epsilon) - 97*f_3/(720*epsilon) + 3*f_5/(16*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","446":"-59*f_3/(17280*epsilon) + pi**4/(172800*epsilon) + 9137/(2239488*epsilon) + f_3/(1440*epsilon**2) + 7259/(1866240*epsilon**2) + 151/(77760*epsilon**3) - 43/(4320*epsilon**4) + 1/(180*epsilon**5)","447":"61*f_3/(8640*epsilon) - 403/(46656*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 1021/(622080*epsilon**2) - 37/(4320*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","448":"11*f_3/(3456*epsilon) - pi**4/(172800*epsilon) + 865/(248832*epsilon) - f_3/(1440*epsilon**2) - 8017/(933120*epsilon**2) + 2813/(311040*epsilon**3) - 17/(3240*epsilon**4) + 1/(720*epsilon**5)","449":"11*f_3/(384*epsilon) - 23*f_5/(1440*epsilon) - 4033/(311040*epsilon) - 17*pi**4/(172800*epsilon) - 17*f_3/(1440*epsilon**2) + pi**4/(43200*epsilon**2) + 35/(2304*epsilon**2) + f_3/(360*epsilon**3) - 1/(144*epsilon**3) + 1/(720*epsilon**4)","450":"-3041*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 79*pi**4/(1555200*epsilon) + 5987/(233280*epsilon) + 79*f_3/(12960*epsilon**2) - 763/(62208*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 11/(3240*epsilon**3) - 1/(2160*epsilon**4)","451":"-49*f_3/(17280*epsilon) - 6791/(1866240*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) + 97/(69120*epsilon**2) + 43/(6480*epsilon**3) - 47/(4320*epsilon**4) + 1/(180*epsilon**5)","452":"59*f_3/(17280*epsilon) - 307/(38880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 43/(7680*epsilon**2) + 43/(6480*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","453":"-67*f_3/(51840*epsilon) - 37657/(6718464*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 4807/(699840*epsilon**2) - 4661/(933120*epsilon**3) + 43/(19440*epsilon**4) - 1/(2160*epsilon**5)","454":"-349*f_3/(25920*epsilon) + f_5/(40*epsilon) - 19/(9720*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 2/(405*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","455":"11*f_3/(5184*epsilon) - f_5/(240*epsilon) - 23*pi**4/(259200*epsilon) + 629/(69120*epsilon) - 23*f_3/(2160*epsilon**2) + 11/(25920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 5/(432*epsilon**3) + 1/(180*epsilon**4)","456":"-61*f_3/(34560*epsilon) - 29417/(11197440*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) - 1967/(1244160*epsilon**2) + 197/(51840*epsilon**3) - 29/(5184*epsilon**4) + 1/(270*epsilon**5)","457":"f_3/(540*epsilon) - 9289/(1244160*epsilon) + pi**4/(21600*epsilon) - 7*f_3/(1440*epsilon**2) - 113/(124416*epsilon**2) + 257/(51840*epsilon**3) + 7/(864*epsilon**4) - 1/(120*epsilon**5)","458":"-7*f_3/(5184*epsilon) + 7*f_5/(720*epsilon) - 23*pi**4/(259200*epsilon) - 331/(69120*epsilon) - 23*f_3/(2160*epsilon**2) + pi**4/(21600*epsilon**2) + 281/(25920*epsilon**2) + f_3/(180*epsilon**3) - 5/(432*epsilon**3) + 1/(180*epsilon**4)","459":"-43*f_3/(17280*epsilon) - 1291/(933120*epsilon) + pi**4/(34560*epsilon) + f_3/(288*epsilon**2) - 43/(6480*epsilon**2) - 23/(6912*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","460":"7*f_3/(640*epsilon) + 7*f_5/(1440*epsilon) - 11*pi**4/(172800*epsilon) - 421/(207360*epsilon) - 11*f_3/(1440*epsilon**2) + pi**4/(43200*epsilon**2) + 203/(34560*epsilon**2) + f_3/(360*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","461":"59*f_3/(17280*epsilon) - 307/(38880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 43/(7680*epsilon**2) + 43/(6480*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","462":"11*f_3/(5760*epsilon) - pi**4/(57600*epsilon) - 517/(414720*epsilon) - f_3/(480*epsilon**2) - 1/(13824*epsilon**2) + 1/(2880*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","463":"37*f_3/(1920*epsilon) + 7*f_5/(1440*epsilon) - 1501/(207360*epsilon) - 11*pi**4/(172800*epsilon) - 11*f_3/(1440*epsilon**2) + pi**4/(43200*epsilon**2) + 55/(6912*epsilon**2) + f_3/(360*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","464":"f_3/(160*epsilon) - 1373/(622080*epsilon) - 359/(51840*epsilon**2) - 17/(4320*epsilon**3) + 1/(120*epsilon**4)","465":"-f_3/(1728*epsilon) - 275/(746496*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 767/(933120*epsilon**2) - 133/(77760*epsilon**3) - 1/(432*epsilon**4) + 1/(180*epsilon**5)","466":"f_3/(360*epsilon) - pi**4/(14400*epsilon) + 917/(311040*epsilon) - f_3/(120*epsilon**2) + 31/(5184*epsilon**2) + 23/(2160*epsilon**3) + 1/(90*epsilon**4) - 1/(30*epsilon**5)","467":"-49*f_3/(25920*epsilon) - f_5/(180*epsilon) - 7*pi**4/(259200*epsilon) + 8791/(1244160*epsilon) - 7*f_3/(2160*epsilon**2) + 353/(207360*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 53/(8640*epsilon**3) + 7/(1440*epsilon**4)","468":"-157*f_3/(2880*epsilon) + f_5/(12*epsilon) - 13*pi**4/(28800*epsilon) + 949/(34560*epsilon) - f_3/(80*epsilon**2) + 61/(1920*epsilon**2) - 13/(640*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","469":"-151*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 523/(1244160*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(129600*epsilon**2) + 11/(34560*epsilon**2) - f_3/(1080*epsilon**3) + 1/(576*epsilon**3) - 1/(720*epsilon**4)","470":"31*f_3/(5760*epsilon) - 14051/(3732480*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) - 407/(124416*epsilon**2) - 1/(5184*epsilon**3) + 3/(160*epsilon**4) - 1/(60*epsilon**5)","471":"f_3/(384*epsilon) - 35387/(3732480*epsilon) - 7*pi**4/(172800*epsilon) + f_3/(180*epsilon**2) + 1219/(51840*epsilon**2) - 71/(3456*epsilon**3) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","472":"-f_3/(240*epsilon) - 1109/(207360*epsilon) + 251/(34560*epsilon**2) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","473":"-281*f_3/(8640*epsilon) - 7*f_5/(720*epsilon) + 19/(5184*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(720*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","474":"19*f_3/(2160*epsilon) - 16049/(22394880*epsilon) - pi**4/(172800*epsilon) - f_3/(240*epsilon**2) - 247/(38880*epsilon**2) + 131/(17280*epsilon**3) - 13/(3240*epsilon**4) + 1/(1080*epsilon**5)","475":"-37*f_3/(5760*epsilon) - 97379/(3732480*epsilon) - pi**4/(57600*epsilon) + f_3/(120*epsilon**2) + 1651/(51840*epsilon**2) - 403/(17280*epsilon**3) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","476":"-37*f_3/(5760*epsilon) - 40427/(3732480*epsilon) - pi**4/(57600*epsilon) + f_3/(120*epsilon**2) + 931/(51840*epsilon**2) - 331/(17280*epsilon**3) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","477":"11*f_3/(240*epsilon) - pi**4/(2400*epsilon) + 13/(720*epsilon) - f_3/(20*epsilon**2) + 1/(60*epsilon**2)","478":"-23*f_3/(960*epsilon) + pi**4/(9600*epsilon) + 931/(23040*epsilon) + f_3/(80*epsilon**2) - 1/(60*epsilon**2) + 1/(160*epsilon**3)","479":"-11*f_3**2/(60*epsilon) - f_3/(144*epsilon) + 23*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","480":"17*f_3**2/(60*epsilon) + 409*f_3/(360*epsilon) - 131*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","481":"-499*f_3/(1728*epsilon) + 97*f_5/(240*epsilon) - 209/(5184*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 47/(2160*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","482":"13*f_3/(120*epsilon) - 23/(288*epsilon) + 5/(384*epsilon**2) + 1/(60*epsilon**3) - 1/(120*epsilon**4)","483":"-17*f_3/(2880*epsilon) - pi**4/(5760*epsilon) + 371/(34560*epsilon) + f_3/(48*epsilon**2) + 11/(5760*epsilon**2) - 7/(1920*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","484":"-11*f_3/(720*epsilon) - 11/(4320*epsilon) + pi**4/(7200*epsilon) + f_3/(60*epsilon**2) - 1/(288*epsilon**2) + 1/(960*epsilon**3) - 1/(20*epsilon**4) + 1/(20*epsilon**5)","485":"41*f_3/(5760*epsilon) - 7*pi**4/(172800*epsilon) - 1/(1866240*epsilon) - 7*f_3/(1440*epsilon**2) - 487/(622080*epsilon**2) - 67/(12960*epsilon**3) + 31/(1440*epsilon**4) - 1/(60*epsilon**5)","486":"-211*f_3/(8640*epsilon) + 7*pi**4/(86400*epsilon) + 181/(11664*epsilon) + f_3/(360*epsilon**2) + 31/(3456*epsilon**2) - 61/(2880*epsilon**3) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","487":"3*f_3/(20*epsilon) - 111/(640*epsilon) - f_3/(8*epsilon**2) + 101/(768*epsilon**2) - 5/(384*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","488":"-119*f_3/(2880*epsilon) - pi**4/(28800*epsilon) + 41579/(1866240*epsilon) + 3*f_3/(80*epsilon**2) + 23/(62208*epsilon**2) - 649/(25920*epsilon**3) + 41/(2160*epsilon**4) - 1/(180*epsilon**5)","489":"17*f_3/(720*epsilon) - pi**4/(7200*epsilon) + 7/(8640*epsilon) - f_3/(60*epsilon**2) - 1/(144*epsilon**2) + 1/(60*epsilon**3)","490":"-f_3/(8*epsilon) + 3/(32*epsilon) - 71/(1920*epsilon**2) + 1/(60*epsilon**3) - 1/(120*epsilon**4)","491":"-4*f_3/(45*epsilon) - 31/(1728*epsilon) + pi**4/(3600*epsilon) + f_3/(30*epsilon**2) - 1133/(11520*epsilon**2) + 119/(1920*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","492":"-97*f_3/(1440*epsilon) + pi**4/(2880*epsilon) + 1399/(17280*epsilon) + 1/(3840*epsilon**2) + 23/(1920*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","493":"-f_3/(1440*epsilon) - 7*pi**4/(14400*epsilon) + 119/(2160*epsilon) + 13*f_3/(120*epsilon**2) - 193/(2304*epsilon**2) + 71/(1920*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","494":"-49*f_3/(8640*epsilon) + f_5/(30*epsilon) - 2021/(41472*epsilon) + 17*pi**4/(86400*epsilon) + 17*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 133/(8640*epsilon**2) - f_3/(60*epsilon**3) + 19/(720*epsilon**3) - 1/(60*epsilon**4)","495":"-f_3**2/(60*epsilon) + 11*f_3/(72*epsilon) - 17*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","496":"551*f_3/(2880*epsilon) - 5*f_5/(24*epsilon) - 13*pi**4/(28800*epsilon) + 1153/(34560*epsilon) - f_3/(80*epsilon**2) + 53/(1920*epsilon**2) - 13/(640*epsilon**3) - 1/(30*epsilon**4) + 1/(40*epsilon**5)","497":"101*f_3/(1080*epsilon) - f_5/(60*epsilon) - 109/(2592*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + 23/(720*epsilon**2) + pi**4/(2400*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","498":"17*f_3**2/(60*epsilon) - 119*f_3/(360*epsilon) - 11*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","499":"-211*f_3/(4320*epsilon) - 23*f_5/(240*epsilon) + 17*pi**4/(43200*epsilon) + 23503/(207360*epsilon) + 13*f_3/(90*epsilon**2) - 989/(8640*epsilon**2) - pi**4/(1800*epsilon**2) - f_3/(15*epsilon**3) + 49/(720*epsilon**3) - 1/(60*epsilon**4)","500":"-923*f_3/(8640*epsilon) - 11*f_5/(80*epsilon) + 37*pi**4/(86400*epsilon) + 24677/(103680*epsilon) + 19*f_3/(90*epsilon**2) - 1739/(8640*epsilon**2) - pi**4/(1800*epsilon**2) - f_3/(15*epsilon**3) + 61/(720*epsilon**3) - 1/(60*epsilon**4)","501":"-11*f_3**2/(60*epsilon) - f_3/(144*epsilon) + 23*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","502":"2401*f_3/(8640*epsilon) - 21*f_5/(80*epsilon) - 209/(5184*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 47/(2160*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","503":"-1643*f_3/(8640*epsilon) - 13*f_5/(240*epsilon) + 37*pi**4/(86400*epsilon) + 24677/(103680*epsilon) + 19*f_3/(90*epsilon**2) - 1739/(8640*epsilon**2) - pi**4/(1800*epsilon**2) - f_3/(15*epsilon**3) + 61/(720*epsilon**3) - 1/(60*epsilon**4)","504":"-83*f_3/(1440*epsilon) - pi**4/(2880*epsilon) + 2219/(17280*epsilon) + f_3/(8*epsilon**2) - 431/(3840*epsilon**2) + 29/(640*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","505":"59*f_3/(2880*epsilon) - 859/(17280*epsilon) - pi**4/(28800*epsilon) - f_3/(40*epsilon**2) + 7/(192*epsilon**2) - 1/(320*epsilon**3) - 1/(40*epsilon**4) + 1/(60*epsilon**5)","506":"349*f_3/(2880*epsilon) - f_5/(12*epsilon) - 181/(2160*epsilon) + pi**4/(28800*epsilon) - f_3/(10*epsilon**2) + 31/(320*epsilon**2) - 9/(320*epsilon**3) - 1/(40*epsilon**4) + 1/(60*epsilon**5)","507":"f_3/(96*epsilon) - 1249/(51840*epsilon) + pi**4/(21600*epsilon) - f_3/(120*epsilon**2) + 17/(864*epsilon**2) - 1/(180*epsilon**3)","508":"143*f_3/(432*epsilon) - 19*f_5/(240*epsilon) - 1771/(6480*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + pi**4/(2400*epsilon**2) + 19/(144*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","509":"-2*f_5/(3*epsilon) + 197/(360*epsilon) - 1/(10*epsilon**2)","510":"7*f_5/(3*epsilon) - 7*f_7/(3*epsilon)","511":"-29*f_3/(1440*epsilon) - pi**4/(7200*epsilon) + 2053/(34560*epsilon) + f_3/(40*epsilon**2) - 31/(960*epsilon**2) + 1/(120*epsilon**3)","512":"-4*f_3/(15*epsilon) + 35/(144*epsilon) - 1/(30*epsilon**2)","513":"-181*f_3/(17280*epsilon) - 7*f_5/(480*epsilon) + 11*pi**4/(172800*epsilon) + 683/(103680*epsilon) + 11*f_3/(1440*epsilon**2) - pi**4/(14400*epsilon**2) + 79/(6912*epsilon**2) - f_3/(120*epsilon**3) + 49/(1440*epsilon**3) - 3/(80*epsilon**4)","514":"221*f_3/(17280*epsilon) + 7*f_5/(1440*epsilon) - pi**4/(19200*epsilon) - 119/(69120*epsilon) - f_3/(160*epsilon**2) + pi**4/(43200*epsilon**2) + 1/(256*epsilon**2) + f_3/(360*epsilon**3) - 71/(4320*epsilon**3) + 1/(80*epsilon**4)","515":"7*f_3**2/(60*epsilon) - 121*f_3/(144*epsilon) + 65*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","516":"f_3/(15*epsilon) - f_5/(3*epsilon) + 151/(720*epsilon) - 1/(30*epsilon**2)","517":"283*f_3/(8640*epsilon) - f_5/(480*epsilon) - 851/(51840*epsilon) + pi**4/(86400*epsilon) + 29*f_3/(480*epsilon**2) - 403/(11520*epsilon**2) - pi**4/(4800*epsilon**2) - f_3/(40*epsilon**3) + 19/(480*epsilon**3) - 1/(80*epsilon**4)","518":"-f_3**2/(60*epsilon) + 319*f_3/(360*epsilon) - 83*f_5/(72*epsilon) - pi**4/(720*epsilon) + 7/(144*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2) - 1/(60*epsilon**2)","519":"277*f_3/(11520*epsilon) + f_5/(360*epsilon) - 37937/(1244160*epsilon) + 29*pi**4/(1036800*epsilon) - 181*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 3841/(103680*epsilon**2) + f_3/(80*epsilon**3) - 1/(36*epsilon**3) + 7/(720*epsilon**4)","520":"-f_3**2/(12*epsilon) - f_3/(144*epsilon) + 17*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","521":"-f_3**2/(12*epsilon) - 49*f_3/(144*epsilon) + 41*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","522":"371*f_3/(4320*epsilon) - f_5/(480*epsilon) - 20117/(207360*epsilon) + pi**4/(8640*epsilon) + f_3/(96*epsilon**2) - pi**4/(4800*epsilon**2) + 127/(2304*epsilon**2) - f_3/(40*epsilon**3) + 11/(240*epsilon**3) - 7/(240*epsilon**4)","523":"f_3/(72*epsilon) - 137/(1080*epsilon) + pi**4/(1800*epsilon) - f_3/(10*epsilon**2) + 1/(30*epsilon**2)","524":"-779*f_3/(2160*epsilon) + 151*f_5/(240*epsilon) - 2399/(12960*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + pi**4/(2400*epsilon**2) + 71/(720*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","525":"f_3/(10*epsilon) - f_5/(3*epsilon) + 137/(720*epsilon) - 1/(20*epsilon**2)","526":"-3*f_3/(5*epsilon) - f_5/epsilon + 147*f_7/(80*epsilon)","527":"f_3**2/(5*epsilon) + 8*f_3/(15*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","528":"-2*f_3/(5*epsilon) + f_5/(2*epsilon)","529":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","530":"2*f_3/(3*epsilon) - 2*f_5/(3*epsilon)","531":"3*f_3**2/(5*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","532":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","533":"2*f_3/(3*epsilon) - 2*f_5/(3*epsilon)","534":"7*f_3/(240*epsilon) - 1327/(11520*epsilon) + pi**4/(2400*epsilon) + f_3/(20*epsilon**2) - 5/(96*epsilon**2) + 7/(240*epsilon**3)","535":"641*f_3/(17280*epsilon) + f_5/(60*epsilon) - 4037/(207360*epsilon) - 31*pi**4/(172800*epsilon) + 47*f_3/(720*epsilon**2) - 1459/(17280*epsilon**2) + pi**4/(3600*epsilon**2) - f_3/(20*epsilon**3) + 7/(96*epsilon**3) - 1/(60*epsilon**4)","536":"-29*f_3/(720*epsilon) - pi**4/(3600*epsilon) + 1189/(17280*epsilon) + f_3/(20*epsilon**2) - 31/(480*epsilon**2) + 1/(60*epsilon**3)","537":"59*f_3/(1080*epsilon) + 7*f_5/(240*epsilon) - 22061/(207360*epsilon) + pi**4/(8640*epsilon) + f_3/(96*epsilon**2) - pi**4/(4800*epsilon**2) + 491/(11520*epsilon**2) - f_3/(40*epsilon**3) + 11/(240*epsilon**3) - 7/(240*epsilon**4)","538":"113*f_3/(6480*epsilon) + f_5/(360*epsilon) - 32719/(622080*epsilon) + pi**4/(5184*epsilon) - 13*f_3/(216*epsilon**2) - pi**4/(5400*epsilon**2) + 2413/(25920*epsilon**2) + f_3/(30*epsilon**3) - 13/(240*epsilon**3) + 1/(90*epsilon**4)","539":"641*f_3/(17280*epsilon) + f_5/(60*epsilon) - 1153/(41472*epsilon) - 31*pi**4/(172800*epsilon) + 47*f_3/(720*epsilon**2) - 1459/(17280*epsilon**2) + pi**4/(3600*epsilon**2) - f_3/(20*epsilon**3) + 7/(96*epsilon**3) - 1/(60*epsilon**4)","540":"-181*f_3/(17280*epsilon) - 7*f_5/(480*epsilon) + 11*pi**4/(172800*epsilon) + 683/(103680*epsilon) + 11*f_3/(1440*epsilon**2) - pi**4/(14400*epsilon**2) + 79/(6912*epsilon**2) - f_3/(120*epsilon**3) + 49/(1440*epsilon**3) - 3/(80*epsilon**4)","541":"221*f_3/(17280*epsilon) + 7*f_5/(1440*epsilon) - pi**4/(19200*epsilon) - 119/(69120*epsilon) - f_3/(160*epsilon**2) + pi**4/(43200*epsilon**2) + 1/(256*epsilon**2) + f_3/(360*epsilon**3) - 71/(4320*epsilon**3) + 1/(80*epsilon**4)","542":"-1411*f_3/(17280*epsilon) - 7*f_5/(480*epsilon) - 31*pi**4/(172800*epsilon) + 4247/(41472*epsilon) + 47*f_3/(720*epsilon**2) - 2323/(17280*epsilon**2) + pi**4/(3600*epsilon**2) - f_3/(20*epsilon**3) + 7/(96*epsilon**3) - 1/(60*epsilon**4)","543":"607*f_3/(103680*epsilon) - f_5/(360*epsilon) - 6503/(311040*epsilon) + 13*pi**4/(345600*epsilon) - 7*f_3/(480*epsilon**2) - pi**4/(21600*epsilon**2) + 1759/(51840*epsilon**2) + f_3/(120*epsilon**3) - 97/(4320*epsilon**3) + 1/(180*epsilon**4)","544":"-f_3/(15*epsilon) + 11/(144*epsilon) - 1/(30*epsilon**2)","545":"-7*f_3/(1080*epsilon) - f_5/(60*epsilon) - 113/(12960*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + 23/(720*epsilon**2) + pi**4/(2400*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","546":"-11*f_3**2/(60*epsilon) + 329*f_3/(360*epsilon) - 55*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(720*epsilon) - 2*f_3/(3*epsilon**2) + 2*f_5/(3*epsilon**2)","547":"f_3**2/(5*epsilon) + 17*f_3/(180*epsilon) - f_5/epsilon + pi**4/(3600*epsilon) + 139/(216*epsilon) - 23*f_3/(60*epsilon**2) + 5*f_5/(6*epsilon**2) - 79/(240*epsilon**2) + 1/(20*epsilon**3)","548":"f_3**2/(12*epsilon) - 643*f_3/(720*epsilon) + 55*f_5/(72*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","549":"11*f_3/(240*epsilon) - pi**4/(2400*epsilon) + 61/(720*epsilon) - f_3/(20*epsilon**2) + 1/(60*epsilon**2)","550":"f_3**2/(5*epsilon) + 2*f_3/(5*epsilon) - 2*f_5/(3*epsilon)","551":"-f_3**2/(60*epsilon) + 131*f_3/(360*epsilon) - 41*f_5/(72*epsilon) - 107/(2160*epsilon) - pi**4/(3600*epsilon) + pi**6/(4536*epsilon) - 7*f_3/(60*epsilon**2) + f_5/(6*epsilon**2) - 1/(16*epsilon**2) + 1/(20*epsilon**3)","552":"-f_3**2/(60*epsilon) - 403*f_3/(720*epsilon) + 37*f_5/(72*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","553":"f_3**2/(60*epsilon) + 61*f_3/(72*epsilon) - 85*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(720*epsilon) + 133/(720*epsilon) - 2*f_3/(3*epsilon**2) + 2*f_5/(3*epsilon**2) - 1/(15*epsilon**2)","554":"5*f_3/(27*epsilon) - f_5/(60*epsilon) - 2399/(12960*epsilon) + pi**4/(21600*epsilon) - 17*f_3/(240*epsilon**2) + pi**4/(2400*epsilon**2) + 71/(720*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","555":"-25*f_3/(108*epsilon) + 3*f_5/(20*epsilon) + pi**4/(21600*epsilon) + 217/(3240*epsilon) - 17*f_3/(240*epsilon**2) - 1/(720*epsilon**2) + pi**4/(2400*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","556":"-83*f_3/(1728*epsilon) + 23*f_5/(240*epsilon) - 5879/(103680*epsilon) + 29*pi**4/(86400*epsilon) + 29*f_3/(720*epsilon**2) - 149/(8640*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 31/(720*epsilon**3) - 1/(60*epsilon**4)","557":"-f_3/epsilon - f_5/(2*epsilon) + 147*f_7/(80*epsilon)","558":"-2*f_3**2/(5*epsilon) - 2*f_5/epsilon + 161*f_7/(60*epsilon)","559":"-73*f_3/(1728*epsilon) + 2*f_5/(15*epsilon) - 3661/(25920*epsilon) + 19*pi**4/(86400*epsilon) - 23*f_3/(360*epsilon**2) - pi**4/(1800*epsilon**2) + 31/(216*epsilon**2) + f_3/(10*epsilon**3) - 1/(30*epsilon**3)","560":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","561":"-37*f_3/(1728*epsilon) + 9*f_5/(80*epsilon) - 3661/(25920*epsilon) + 19*pi**4/(86400*epsilon) - 23*f_3/(360*epsilon**2) - pi**4/(1800*epsilon**2) + 31/(216*epsilon**2) + f_3/(10*epsilon**3) - 1/(30*epsilon**3)","562":"-f_3**2/(60*epsilon) - 403*f_3/(720*epsilon) + 37*f_5/(72*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","563":"-169*f_3/(6480*epsilon) - f_5/(180*epsilon) - 19*pi**4/(64800*epsilon) + 1189/(19440*epsilon) + 41*f_3/(540*epsilon**2) - 119/(1620*epsilon**2) + pi**4/(2700*epsilon**2) - f_3/(15*epsilon**3) + 1/(45*epsilon**3)","564":"f_3**2/(12*epsilon) - 643*f_3/(720*epsilon) + 55*f_5/(72*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","565":"-f_3**2/(12*epsilon) + 311*f_3/(360*epsilon) - 61*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(720*epsilon) - 2*f_3/(3*epsilon**2) + 2*f_5/(3*epsilon**2)","566":"f_3**2/(60*epsilon) - 25*f_3/(144*epsilon) + 23*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","567":"97*f_3/(8640*epsilon) + 7*f_5/(240*epsilon) - 23*pi**4/(86400*epsilon) - 19/(25920*epsilon) - 23*f_3/(720*epsilon**2) - 7/(2160*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","568":"f_3**2/(5*epsilon) + 2*f_3/(5*epsilon) - 2*f_5/(3*epsilon)","569":"-2*f_3/(15*epsilon) - 2*f_5/epsilon + 7*f_7/(3*epsilon)","570":"-3*f_3/(5*epsilon) - f_5/epsilon + 147*f_7/(80*epsilon)","571":"1/(5*epsilon)","572":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","573":"-f_3**2/(10*epsilon) + 23*f_3/(144*epsilon) - pi**4/(3600*epsilon) - 31/(2160*epsilon) - f_3/(30*epsilon**2) + 1/(90*epsilon**2)","574":"-11*f_3**2/(60*epsilon) + 329*f_3/(360*epsilon) - 55*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(720*epsilon) - 2*f_3/(3*epsilon**2) + 2*f_5/(3*epsilon**2)","575":"-1757*f_3/(8640*epsilon) - 43*f_5/(240*epsilon) - 41*pi**4/(86400*epsilon) + 23929/(51840*epsilon) + 229*f_3/(720*epsilon**2) - 7553/(17280*epsilon**2) + pi**4/(7200*epsilon**2) - 3*f_3/(20*epsilon**3) + 13/(80*epsilon**3) - 1/(40*epsilon**4)","576":"f_3/(960*epsilon) - 767/(23040*epsilon) + pi**4/(9600*epsilon) + f_3/(80*epsilon**2) - 1/(64*epsilon**2) + 7/(480*epsilon**3)","577":"f_3**2/(12*epsilon) - 673*f_3/(720*epsilon) + 29*f_5/(36*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","578":"-7*f_3**2/(80*epsilon) - 79*f_3/(120*epsilon) + 77*f_5/(96*epsilon) - pi**4/(1200*epsilon) + pi**6/(6048*epsilon) + 2*f_3/(5*epsilon**2) - f_5/(2*epsilon**2)","579":"19*f_3/(180*epsilon) - f_5/(24*epsilon) - 11/(108*epsilon) + pi**4/(7200*epsilon) - 13*f_3/(120*epsilon**2) + 199/(2304*epsilon**2) - 3/(640*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","580":"11*f_3**2/(120*epsilon) + 59*f_3/(144*epsilon) - 95*f_5/(144*epsilon) - pi**4/(1440*epsilon) + pi**6/(9072*epsilon) - f_3/(12*epsilon**2) + f_5/(12*epsilon**2)","581":"67*f_3/(720*epsilon) - 1153/(8640*epsilon) + pi**4/(7200*epsilon) - 13*f_3/(120*epsilon**2) + 1187/(11520*epsilon**2) - 3/(640*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","582":"-4*f_3**2/(5*epsilon) + 7*f_7/(6*epsilon)","583":"9*f_3**2/(5*epsilon) - 203*f_7/(80*epsilon)","584":"-3*f_3**2/(10*epsilon) + 2*f_3/(5*epsilon)","585":"-419*f_3/(8640*epsilon) - f_5/(30*epsilon) + pi**4/(86400*epsilon) + 5521/(51840*epsilon) + 29*f_3/(480*epsilon**2) - 1123/(11520*epsilon**2) - pi**4/(4800*epsilon**2) - f_3/(40*epsilon**3) + 19/(480*epsilon**3) - 1/(80*epsilon**4)","586":"7*f_5/(6*epsilon) - 7*f_7/(6*epsilon)","587":"f_3**2/(12*epsilon) - 643*f_3/(720*epsilon) + 55*f_5/(72*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","588":"f_3**2/(120*epsilon) + 85*f_3/(144*epsilon) - 97*f_5/(144*epsilon) - pi**6/(9072*epsilon) + pi**4/(1440*epsilon) - f_3/(3*epsilon**2) + f_5/(3*epsilon**2)","589":"-3*f_3**2/(5*epsilon) + 4*f_3/(5*epsilon)","590":"7*f_5/(6*epsilon) - 7*f_7/(6*epsilon)","591":"-133*f_3/(25920*epsilon) + 13*f_5/(720*epsilon) - 8/(1215*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 7/(3240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","592":"23*f_3/(17280*epsilon) - pi**4/(86400*epsilon) - 2893/(7464960*epsilon) + f_3/(2880*epsilon**2) - 431/(746496*epsilon**2) + 797/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","593":"-151*f_3/(51840*epsilon) - 43*f_5/(1440*epsilon) - 31*pi**4/(518400*epsilon) + 3641/(124416*epsilon) - 101*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 2149/(103680*epsilon**2) + 11*f_3/(360*epsilon**3) - 143/(4320*epsilon**3) + 7/(720*epsilon**4)","594":"-f_3/(480*epsilon) - 179/(124416*epsilon) + 421/(103680*epsilon**2) - 19/(4320*epsilon**3) + 1/(240*epsilon**4)","595":"119*f_3/(25920*epsilon) + 13*f_5/(720*epsilon) - 863/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","596":"-8027/(1866240*epsilon) + 293/(311040*epsilon**2) - 281/(51840*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","597":"-5*f_3/(2592*epsilon) - f_5/(90*epsilon) - pi**4/(12960*epsilon) + 14467/(622080*epsilon) - f_3/(108*epsilon**2) + pi**4/(21600*epsilon**2) + 737/(103680*epsilon**2) + f_3/(180*epsilon**3) - 49/(4320*epsilon**3) + 1/(240*epsilon**4)","598":"f_3/(2160*epsilon) - 8549/(933120*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 3697/(622080*epsilon**2) + 7/(2592*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","599":"-97*f_3/(25920*epsilon) + f_5/(240*epsilon) - 7/(2430*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 7/(3240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","600":"13*f_3/(960*epsilon) - 4217/(207360*epsilon) - pi**4/(28800*epsilon) - f_3/(240*epsilon**2) + 1/(120*epsilon**2) - 1/(480*epsilon**3)","601":"-f_3/(80*epsilon) + 931/(155520*epsilon) + 7/(1280*epsilon**2) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","602":"f_3/(384*epsilon) - 47*f_5/(1440*epsilon) + 13*pi**4/(172800*epsilon) + 49/(3456*epsilon) + 13*f_3/(1440*epsilon**2) - 7/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","603":"f_3/(11520*epsilon) - 33989/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 3367/(3732480*epsilon**2) + 119/(31104*epsilon**3) - 109/(25920*epsilon**4) + 1/(540*epsilon**5)","604":"f_3**2/(72*epsilon) + 79*f_3/(1440*epsilon) - 5*f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","605":"-f_3/(135*epsilon) - f_5/(144*epsilon) + pi**4/(21600*epsilon) + 17269/(1866240*epsilon) - f_3/(720*epsilon**2) + 4169/(622080*epsilon**2) - 73/(6912*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","606":"-f_3**2/(72*epsilon) - 59*f_3/(720*epsilon) + 17*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","607":"-3*f_3/(160*epsilon) + 1/(1440*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2)","608":"f_3/(11520*epsilon) - 12029/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 1567/(3732480*epsilon**2) + 523/(155520*epsilon**3) - 109/(25920*epsilon**4) + 1/(540*epsilon**5)","609":"-f_3/(2880*epsilon) - 431/(3732480*epsilon) - 431/(311040*epsilon**2) + 61/(25920*epsilon**3) - 1/(720*epsilon**4)","610":"f_3/(160*epsilon) - pi**4/(14400*epsilon) + 1949/(207360*epsilon) - f_3/(120*epsilon**2) + 91/(8640*epsilon**2) - 7/(1440*epsilon**3)","611":"-13*f_3/(8640*epsilon) + 1231/(3732480*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 119/(233280*epsilon**2) + 1/(77760*epsilon**3) - 1/(180*epsilon**4) + 1/(180*epsilon**5)","612":"-1565/(186624*epsilon) + 329/(311040*epsilon**2) - 317/(51840*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","613":"-f_3/(240*epsilon) + 83/(9720*epsilon) - 17/(17280*epsilon**2) - 1/(240*epsilon**3) + 1/(360*epsilon**4)","614":"11*f_3/(3456*epsilon) - pi**4/(172800*epsilon) + 2989/(414720*epsilon) - f_3/(1440*epsilon**2) - 10141/(933120*epsilon**2) + 3029/(311040*epsilon**3) - 17/(3240*epsilon**4) + 1/(720*epsilon**5)","615":"-f_3/(17280*epsilon) - 8021/(1866240*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 2513/(622080*epsilon**2) + 91/(12960*epsilon**3) + 37/(4320*epsilon**4) - 1/(90*epsilon**5)","616":"-f_3/(17280*epsilon) - 8021/(1866240*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 2513/(622080*epsilon**2) + 91/(12960*epsilon**3) + 37/(4320*epsilon**4) - 1/(90*epsilon**5)","617":"f_3/(320*epsilon) - pi**4/(86400*epsilon) - 73/(233280*epsilon) - f_3/(720*epsilon**2) - 211/(311040*epsilon**2) - 49/(10368*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","618":"f_3/(480*epsilon) - 247/(622080*epsilon) - 11/(103680*epsilon**2) - 19/(4320*epsilon**3) + 1/(240*epsilon**4)","619":"53*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 451/(414720*epsilon) - 7*f_3/(1440*epsilon**2) + 107/(69120*epsilon**2) + 1/(320*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","620":"-13*f_3/(576*epsilon) + pi**4/(28800*epsilon) + 4031/(155520*epsilon) + 13*f_3/(720*epsilon**2) - 7381/(311040*epsilon**2) + 13/(3456*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","621":"f_3**2/(360*epsilon) - 13*f_3/(270*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) + 227/(25920*epsilon) + pi**4/(7200*epsilon) + f_3/(60*epsilon**2) - f_5/(36*epsilon**2) + 23/(2160*epsilon**2) - 1/(180*epsilon**3)","622":"221*f_3/(17280*epsilon) - 13*pi**4/(172800*epsilon) - 427/(62208*epsilon) + f_3/(720*epsilon**2) - 137/(62208*epsilon**2) - 43/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","623":"-11*f_3/(2160*epsilon) - 79/(25920*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) - 1/(2160*epsilon**2) - 1/(180*epsilon**3)","624":"-11*f_3/(2160*epsilon) + pi**4/(21600*epsilon) + 353/(25920*epsilon) + f_3/(180*epsilon**2) - 1/(2160*epsilon**2) - 1/(180*epsilon**3)","625":"11*f_3/(4320*epsilon) - f_5/(144*epsilon) - 1159/(186624*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 653/(124416*epsilon**2) + 7/(2592*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","626":"67*f_3/(8640*epsilon) - pi**4/(17280*epsilon) + 419/(46656*epsilon) - f_3/(144*epsilon**2) + 4583/(622080*epsilon**2) - 127/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","627":"67*f_3/(8640*epsilon) - pi**4/(17280*epsilon) + 419/(46656*epsilon) - f_3/(144*epsilon**2) + 4583/(622080*epsilon**2) - 127/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","628":"-349*f_3/(25920*epsilon) + f_5/(40*epsilon) - 19/(9720*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 2/(405*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","629":"31*f_3/(25920*epsilon) - f_5/(240*epsilon) - 11*pi**4/(259200*epsilon) + 679/(124416*epsilon) - 11*f_3/(2160*epsilon**2) - 367/(51840*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 37/(4320*epsilon**3) + 1/(120*epsilon**4)","630":"11*f_3/(25920*epsilon) + f_5/(90*epsilon) - 79/(15552*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(1296*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","631":"-14077/(933120*epsilon) + 11153/(622080*epsilon**2) - 413/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","632":"-23*f_3/(1728*epsilon) - pi**4/(86400*epsilon) + 10853/(933120*epsilon) + f_3/(80*epsilon**2) - 2023/(622080*epsilon**2) - 269/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","633":"-f_3**2/(72*epsilon) - 23*f_3/(4320*epsilon) + 19*f_5/(144*epsilon) - 487/(5184*epsilon) - pi**6/(27216*epsilon) + pi**4/(8640*epsilon) - f_3/(72*epsilon**2) - f_5/(36*epsilon**2) + 71/(1440*epsilon**2) - 1/(120*epsilon**3)","634":"53*f_3/(11520*epsilon) + 7*f_5/(2880*epsilon) - pi**4/(38400*epsilon) - 197/(622080*epsilon) - f_3/(320*epsilon**2) + pi**4/(86400*epsilon**2) + 113/(41472*epsilon**2) + f_3/(720*epsilon**3) - 3/(320*epsilon**3) + 1/(160*epsilon**4)","635":"-391*f_3/(77760*epsilon) - f_5/(8640*epsilon) + 7823/(1244160*epsilon) + f_3/(192*epsilon**2) - 31/(3456*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 35/(5184*epsilon**3) - 1/(432*epsilon**4)","636":"119*f_3/(25920*epsilon) + f_5/(240*epsilon) - 11/(1944*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 7/(3240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","637":"f_3/(1440*epsilon) - 8161/(1866240*epsilon) - 941/(311040*epsilon**2) + 17/(4320*epsilon**3) - 1/(720*epsilon**4)","638":"-23*f_3/(2592*epsilon) - f_5/(240*epsilon) - pi**4/(12960*epsilon) + 14467/(622080*epsilon) - f_3/(108*epsilon**2) + pi**4/(21600*epsilon**2) + 737/(103680*epsilon**2) + f_3/(180*epsilon**3) - 49/(4320*epsilon**3) + 1/(240*epsilon**4)","639":"-181/(155520*epsilon) - 311/(69120*epsilon**2) + 17/(3240*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","640":"-37*f_3/(4320*epsilon) - pi**4/(43200*epsilon) + 29/(1620*epsilon) - f_3/(360*epsilon**2) + 7/(1080*epsilon**2) - 1/(180*epsilon**3)","641":"-13*f_3/(8640*epsilon) + 1231/(3732480*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 119/(233280*epsilon**2) + 1/(77760*epsilon**3) - 1/(180*epsilon**4) + 1/(180*epsilon**5)","642":"-13237/(1866240*epsilon) - 145/(62208*epsilon**2) + 17/(4320*epsilon**3) - 1/(720*epsilon**4)","643":"23*f_3/(17280*epsilon) - pi**4/(86400*epsilon) - 2893/(7464960*epsilon) + f_3/(2880*epsilon**2) - 431/(746496*epsilon**2) + 797/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","644":"-97*f_3/(12960*epsilon) + 7*f_5/(720*epsilon) - pi**4/(12960*epsilon) + 967/(207360*epsilon) - f_3/(108*epsilon**2) + 49/(11520*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","645":"f_3/(11520*epsilon) - 33989/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 3367/(3732480*epsilon**2) + 119/(31104*epsilon**3) - 109/(25920*epsilon**4) + 1/(540*epsilon**5)","646":"83*f_3/(25920*epsilon) + f_5/(240*epsilon) - 19/(9720*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 2/(405*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","647":"59*f_3/(17280*epsilon) - 307/(38880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 43/(7680*epsilon**2) + 43/(6480*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","648":"173*f_3/(17280*epsilon) - 13*pi**4/(172800*epsilon) - 1343/(311040*epsilon) + f_3/(720*epsilon**2) - 793/(311040*epsilon**2) - 43/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","649":"67*f_3/(51840*epsilon) - 3187/(279936*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 4541/(933120*epsilon**2) + 1409/(311040*epsilon**3) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","650":"5*f_3/(432*epsilon) - 2149/(155520*epsilon) - pi**4/(43200*epsilon) - f_3/(360*epsilon**2) - 577/(311040*epsilon**2) - 7/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","651":"-5*f_3/(384*epsilon) + pi**4/(57600*epsilon) + 1841/(155520*epsilon) + f_3/(180*epsilon**2) - 4573/(311040*epsilon**2) + 29/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","652":"11*f_3/(4320*epsilon) - 1777/(1399680*epsilon) - pi**4/(86400*epsilon) - f_3/(720*epsilon**2) + 113/(58320*epsilon**2) + 967/(311040*epsilon**3) - 7/(1296*epsilon**4) + 1/(432*epsilon**5)","653":"23*f_3/(2160*epsilon) - 15889/(1244160*epsilon) - pi**4/(86400*epsilon) - f_3/(120*epsilon**2) + 2399/(233280*epsilon**2) + 19/(25920*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","654":"-13*f_3/(8640*epsilon) + 1231/(3732480*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 119/(233280*epsilon**2) + 1/(77760*epsilon**3) - 1/(180*epsilon**4) + 1/(180*epsilon**5)","655":"f_3/(2160*epsilon) - 8549/(933120*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 3697/(622080*epsilon**2) + 7/(2592*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","656":"-11*f_3/(5184*epsilon) + pi**4/(259200*epsilon) + 2647/(5598720*epsilon) + f_3/(2160*epsilon**2) + 181/(186624*epsilon**2) + 493/(155520*epsilon**3) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","657":"f_3/(320*epsilon) - pi**4/(86400*epsilon) - 73/(233280*epsilon) - f_3/(720*epsilon**2) - 211/(311040*epsilon**2) - 49/(10368*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","658":"-f_3/(960*epsilon) + 127/(933120*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 1681/(622080*epsilon**2) - 1/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","659":"83*f_3/(25920*epsilon) + f_5/(240*epsilon) - 19/(9720*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 2/(405*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","660":"-1399/(174960*epsilon) + 3863/(933120*epsilon**2) - 11/(9720*epsilon**3) + 1/(6480*epsilon**4)","661":"-7*f_3/(3456*epsilon) - 5/(3888*epsilon) + 7*pi**4/(172800*epsilon) - f_3/(480*epsilon**2) + 107/(311040*epsilon**2) - 217/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","662":"f_3**2/(72*epsilon) + 79*f_3/(1440*epsilon) - 5*f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","663":"f_3/(192*epsilon) - pi**4/(28800*epsilon) + 73/(41472*epsilon) - f_3/(240*epsilon**2) + 61/(8640*epsilon**2) - 7/(1440*epsilon**3)","664":"f_3/(320*epsilon) - pi**4/(86400*epsilon) - 737/(1866240*epsilon) - f_3/(720*epsilon**2) - 247/(311040*epsilon**2) - 209/(51840*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","665":"f_3**2/(360*epsilon) - f_3/(16*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","666":"5*f_3/(432*epsilon) - pi**4/(10800*epsilon) + 389/(25920*epsilon) - f_3/(90*epsilon**2) + 29/(2160*epsilon**2) - 1/(180*epsilon**3)","667":"-f_3/(960*epsilon) - 3671/(3732480*epsilon) - 43/(62208*epsilon**2) + 61/(25920*epsilon**3) - 1/(720*epsilon**4)","668":"-59*f_3/(5760*epsilon) + pi**4/(57600*epsilon) + 1553/(155520*epsilon) + f_3/(180*epsilon**2) - 893/(62208*epsilon**2) + 29/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","669":"f_3/(320*epsilon) + 3491/(1244160*epsilon) - 397/(103680*epsilon**2) + 17/(8640*epsilon**3) - 1/(2160*epsilon**4)","670":"-f_3/(1728*epsilon) - 6313/(7464960*epsilon) - pi**4/(172800*epsilon) + f_3/(960*epsilon**2) - 1507/(3732480*epsilon**2) + 145/(62208*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","671":"-f_3/(240*epsilon) + 83/(9720*epsilon) - 17/(17280*epsilon**2) - 1/(240*epsilon**3) + 1/(360*epsilon**4)","672":"-577/(31104*epsilon) + 53/(3840*epsilon**2) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","673":"11869/(933120*epsilon) - 821/(103680*epsilon**2) + 17/(6480*epsilon**3) - 1/(2160*epsilon**4)","674":"-7*f_3/(11520*epsilon) + pi**4/(345600*epsilon) + 9787/(11197440*epsilon) + f_3/(2880*epsilon**2) - 2429/(3732480*epsilon**2) + 229/(77760*epsilon**3) - 43/(8640*epsilon**4) + 1/(360*epsilon**5)","675":"-f_3/(80*epsilon) + 1123/(77760*epsilon) - 53/(17280*epsilon**2) - 1/(240*epsilon**3) + 1/(360*epsilon**4)","676":"f_3**2/(72*epsilon) + 109*f_3/(1440*epsilon) - f_5/(8*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","677":"11*f_3/(1152*epsilon) - 67*f_5/(1440*epsilon) + 13*pi**4/(172800*epsilon) + 383/(17280*epsilon) + 13*f_3/(1440*epsilon**2) - 1/(160*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","678":"f_3**2/(360*epsilon) - 103*f_3/(720*epsilon) + 25*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","679":"-f_3**2/(360*epsilon) + 53*f_3/(480*epsilon) - 7*f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","680":"587*f_3/(25920*epsilon) - 17*f_5/(720*epsilon) + 77/(38880*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 2/(405*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","681":"-149*f_3/(5184*epsilon) + 13*f_5/(720*epsilon) + 17*pi**4/(259200*epsilon) + 527/(38880*epsilon) + 17*f_3/(2160*epsilon**2) - 5/(648*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","682":"227*f_3/(25920*epsilon) - f_5/(60*epsilon) + 17*pi**4/(259200*epsilon) + 541/(77760*epsilon) + 17*f_3/(2160*epsilon**2) - 41/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","683":"551*f_3/(25920*epsilon) - 17*f_5/(720*epsilon) - 17/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","684":"-11*f_3/(5184*epsilon) + pi**4/(259200*epsilon) + 2647/(5598720*epsilon) + f_3/(2160*epsilon**2) + 181/(186624*epsilon**2) + 493/(155520*epsilon**3) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","685":"-f_3**2/(72*epsilon) - 7*f_3/(240*epsilon) + f_5/(16*epsilon) - pi**6/(27216*epsilon) - 1/(160*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","686":"13*f_3/(480*epsilon) - 3353/(103680*epsilon) - pi**4/(14400*epsilon) - f_3/(120*epsilon**2) + 1/(60*epsilon**2) - 1/(240*epsilon**3)","687":"f_3**2/(72*epsilon) + 29*f_3/(1440*epsilon) - 5*f_5/(72*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","688":"21*f_3/(640*epsilon) + 7*f_5/(1440*epsilon) - 10477/(311040*epsilon) - 17*pi**4/(172800*epsilon) - 17*f_3/(1440*epsilon**2) + pi**4/(43200*epsilon**2) + 223/(11520*epsilon**2) + f_3/(360*epsilon**3) - 1/(144*epsilon**3) + 1/(720*epsilon**4)","689":"-3*f_3/(160*epsilon) + 1/(160*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2)","690":"f_3/(16*epsilon) - 6809/(103680*epsilon) - pi**4/(7200*epsilon) - f_3/(60*epsilon**2) + 17/(720*epsilon**2) - 1/(240*epsilon**3)","691":"7*f_3/(2160*epsilon) - pi**4/(43200*epsilon) + 7811/(1866240*epsilon) - f_3/(360*epsilon**2) + 2147/(622080*epsilon**2) - 2/(135*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","692":"431*f_3/(25920*epsilon) - f_5/(160*epsilon) - 3041/(155520*epsilon) + pi**4/(51840*epsilon) - f_3/(32*epsilon**2) + pi**4/(14400*epsilon**2) + 757/(20736*epsilon**2) + f_3/(120*epsilon**3) - 3/(160*epsilon**3) + 1/(240*epsilon**4)","693":"f_3**2/(360*epsilon) - f_3/(16*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","694":"f_3**2/(360*epsilon) - 77*f_3/(720*epsilon) + 17*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 1/(1440*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","695":"-119*f_3/(4320*epsilon) + f_5/(48*epsilon) + pi**4/(21600*epsilon) + 10357/(1866240*epsilon) - f_3/(720*epsilon**2) + 5033/(622080*epsilon**2) - 73/(6912*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","696":"49*f_3/(103680*epsilon) - 4027/(16796160*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 4253/(11197440*epsilon**2) - 7/(3888*epsilon**3) + 59/(25920*epsilon**4) - 1/(1080*epsilon**5)","697":"-f_3**2/(360*epsilon) + 23*f_3/(480*epsilon) - f_5/(12*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","698":"-f_3/(960*epsilon) + 127/(933120*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 1681/(622080*epsilon**2) - 1/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","699":"83*f_3/(12960*epsilon) - f_5/(240*epsilon) - pi**4/(12960*epsilon) + 967/(207360*epsilon) - f_3/(108*epsilon**2) + 49/(11520*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","700":"f_3/(1080*epsilon) - 743/(622080*epsilon) + pi**4/(43200*epsilon) - f_3/(240*epsilon**2) + 233/(311040*epsilon**2) - 29/(20736*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","701":"f_3**2/(72*epsilon) + 13*f_3/(480*epsilon) - 11*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","702":"-269*f_3/(25920*epsilon) - f_5/(240*epsilon) - 23*pi**4/(259200*epsilon) + 1613/(69120*epsilon) - 23*f_3/(2160*epsilon**2) - 97/(25920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 5/(432*epsilon**3) + 1/(180*epsilon**4)","703":"-3*f_3/(160*epsilon) + pi**4/(14400*epsilon) + 5/(288*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2)","704":"-f_3**2/(360*epsilon) + 119*f_3/(1440*epsilon) - 17*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","705":"-f_3/(12960*epsilon) - 58187/(33592320*epsilon) + 6683/(1119744*epsilon**2) - 181/(29160*epsilon**3) + 23/(7776*epsilon**4) - 1/(1620*epsilon**5)","706":"-3*f_3/(160*epsilon) + pi**4/(14400*epsilon) + 17/(1440*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2)","707":"-137*f_3/(5760*epsilon) - 7*f_5/(1440*epsilon) + 113/(17280*epsilon) + 13*pi**4/(172800*epsilon) + 13*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1/(480*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","708":"13*f_3/(8640*epsilon) - 2137/(1244160*epsilon) + pi**4/(21600*epsilon) - 7*f_3/(1440*epsilon**2) - 421/(622080*epsilon**2) + 37/(10368*epsilon**3) + 7/(864*epsilon**4) - 1/(120*epsilon**5)","709":"-89*f_3/(5760*epsilon) - 7*f_5/(1440*epsilon) + 13/(3456*epsilon) + 13*pi**4/(172800*epsilon) + 13*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1/(480*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","710":"53*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 451/(414720*epsilon) - 7*f_3/(1440*epsilon**2) + 107/(69120*epsilon**2) + 1/(320*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","711":"59*f_3/(17280*epsilon) - 307/(38880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 43/(7680*epsilon**2) + 43/(6480*epsilon**3) + 47/(4320*epsilon**4) - 1/(90*epsilon**5)","712":"-49*f_3/(17280*epsilon) - 6791/(1866240*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) + 97/(69120*epsilon**2) + 43/(6480*epsilon**3) - 47/(4320*epsilon**4) + 1/(180*epsilon**5)","713":"2*f_3/(405*epsilon) - 1625/(139968*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) + 5747/(933120*epsilon**2) + 253/(62208*epsilon**3) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","714":"-7*f_3/(648*epsilon) + pi**4/(64800*epsilon) + 3149/(155520*epsilon) + f_3/(540*epsilon**2) - 79/(12960*epsilon**2) + 1/(1080*epsilon**3)","715":"7*f_3/(2160*epsilon) - pi**4/(43200*epsilon) + 7811/(1866240*epsilon) - f_3/(360*epsilon**2) + 2147/(622080*epsilon**2) - 2/(135*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","716":"49*f_3/(103680*epsilon) - 4027/(16796160*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 4253/(11197440*epsilon**2) - 7/(3888*epsilon**3) + 59/(25920*epsilon**4) - 1/(1080*epsilon**5)","717":"-7*f_3/(2304*epsilon) + f_5/(360*epsilon) + pi**4/(115200*epsilon) + 1993/(1244160*epsilon) - 61*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1477/(207360*epsilon**2) + f_3/(80*epsilon**3) - 31/(1728*epsilon**3) + 11/(1440*epsilon**4)","718":"11*f_3/(4320*epsilon) - f_5/(144*epsilon) - 1159/(186624*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 653/(124416*epsilon**2) + 7/(2592*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","719":"61*f_3/(12960*epsilon) - pi**4/(129600*epsilon) + 1427/(155520*epsilon) - f_3/(1080*epsilon**2) - 49/(12960*epsilon**2) + 1/(1080*epsilon**3)","720":"-73*f_3/(25920*epsilon) + pi**4/(259200*epsilon) + 11257/(1399680*epsilon) + f_3/(2160*epsilon**2) - 5347/(373248*epsilon**2) + 101/(11520*epsilon**3) - 37/(12960*epsilon**4) + 1/(2160*epsilon**5)","721":"17*f_3/(12960*epsilon) - 11*f_5/(240*epsilon) - pi**4/(32400*epsilon) + 637/(15552*epsilon) + 11*f_3/(480*epsilon**2) - 29/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","722":"-65*f_3/(1728*epsilon) + f_5/(48*epsilon) + pi**4/(86400*epsilon) + 10489/(466560*epsilon) + 11*f_3/(720*epsilon**2) - 1139/(124416*epsilon**2) - 221/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","723":"49*f_3/(8640*epsilon) - 2833/(559872*epsilon) - pi**4/(86400*epsilon) - f_3/(720*epsilon**2) + 97/(29160*epsilon**2) + 967/(311040*epsilon**3) - 7/(1296*epsilon**4) + 1/(432*epsilon**5)","724":"-f_3**2/(72*epsilon) - 61*f_3/(1440*epsilon) + 19*f_5/(144*epsilon) - 97/(1920*epsilon) - pi**6/(27216*epsilon) + pi**4/(8640*epsilon) + f_3/(72*epsilon**2) - f_5/(36*epsilon**2) + 23/(1440*epsilon**2) - 1/(360*epsilon**3)","725":"f_3**2/(360*epsilon) - f_3/(16*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","726":"-f_3/(128*epsilon) + pi**4/(57600*epsilon) + 107941/(11197440*epsilon) + f_3/(480*epsilon**2) - 2701/(207360*epsilon**2) + 3853/(311040*epsilon**3) - 113/(12960*epsilon**4) + 7/(2160*epsilon**5)","727":"-217*f_3/(5760*epsilon) + 13*f_5/(1440*epsilon) + 13*pi**4/(172800*epsilon) + 383/(17280*epsilon) + 13*f_3/(1440*epsilon**2) - 1/(160*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","728":"-7*f_3/(2304*epsilon) + f_5/(360*epsilon) + pi**4/(115200*epsilon) + 1993/(1244160*epsilon) - 61*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1477/(207360*epsilon**2) + f_3/(80*epsilon**3) - 31/(1728*epsilon**3) + 11/(1440*epsilon**4)","729":"73*f_3/(12960*epsilon) - 2749/(2799360*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) - 17879/(1866240*epsilon**2) + 31/(3840*epsilon**3) - 37/(12960*epsilon**4) + 1/(2160*epsilon**5)","730":"f_3/(2880*epsilon) + 7/(1244160*epsilon) - 239/(207360*epsilon**2) + 11/(8640*epsilon**3) - 1/(1440*epsilon**4)","731":"119*f_3/(11520*epsilon) + 7*f_5/(2880*epsilon) - 6233/(414720*epsilon) - pi**4/(23040*epsilon) - f_3/(192*epsilon**2) + pi**4/(86400*epsilon**2) + 47/(3840*epsilon**2) + f_3/(720*epsilon**3) - 47/(8640*epsilon**3) + 1/(720*epsilon**4)","732":"-f_3/(5760*epsilon) + 157/(7464960*epsilon) + 103/(622080*epsilon**2) + 5/(10368*epsilon**3) - 1/(1440*epsilon**4)","733":"241/(1866240*epsilon) - 53/(311040*epsilon**2) + 179/(103680*epsilon**3) - 1/(360*epsilon**4) + 1/(720*epsilon**5)","734":"f_3/(2880*epsilon) - 209/(1244160*epsilon) - 167/(207360*epsilon**2) + 11/(8640*epsilon**3) - 1/(1440*epsilon**4)","735":"47*f_3/(31104*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 7/(233280*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(1944*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","736":"41267/(67184640*epsilon) - 2597/(22394880*epsilon**2) - 41/(93312*epsilon**3) + 101/(155520*epsilon**4) - 1/(3240*epsilon**5)","737":"271*f_3/(155520*epsilon) - f_5/(540*epsilon) - 23*pi**4/(1555200*epsilon) - 17/(93312*epsilon) - 23*f_3/(12960*epsilon**2) + 29/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","738":"271*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) - 5/(5832*epsilon) - 23*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 19/(19440*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","739":"-49*f_3/(38880*epsilon) + f_5/(540*epsilon) - 7063/(3732480*epsilon) + 13*pi**4/(777600*epsilon) + 13*f_3/(6480*epsilon**2) - 1193/(622080*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 53/(25920*epsilon**3) - 1/(1440*epsilon**4)","740":"-f_3/(8640*epsilon) + 1853/(11197440*epsilon) + 1381/(1866240*epsilon**2) - 11/(15552*epsilon**3) + 1/(4320*epsilon**4)","741":"-533/(5598720*epsilon) + 109/(466560*epsilon**2) - 67/(62208*epsilon**3) + 1/(810*epsilon**4) - 1/(2160*epsilon**5)","742":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 953/(2488320*epsilon) + f_3/(2880*epsilon**2) + 611/(1244160*epsilon**2) + 17/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","743":"1751/(3732480*epsilon) - 107/(311040*epsilon**2) + 191/(103680*epsilon**3) - 1/(360*epsilon**4) + 1/(720*epsilon**5)","744":"-13*f_3/(3240*epsilon) + pi**4/(64800*epsilon) + 511/(155520*epsilon) + f_3/(540*epsilon**2) - 7/(2592*epsilon**2) + 1/(1080*epsilon**3)","745":"-f_3/(2160*epsilon) - 4691/(5598720*epsilon) + 829/(933120*epsilon**2) - 11/(19440*epsilon**3) + 1/(6480*epsilon**4)","746":"-9191/(11197440*epsilon) + 209/(373248*epsilon**2) - 11/(38880*epsilon**3) + 1/(12960*epsilon**4)","747":"-547*f_3/(155520*epsilon) + f_5/(1440*epsilon) + 67/(41472*epsilon) + 7*pi**4/(311040*epsilon) + 7*f_3/(2592*epsilon**2) - 781/(311040*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 11/(6480*epsilon**3) - 1/(2160*epsilon**4)","748":"-13*f_3/(3240*epsilon) + pi**4/(64800*epsilon) + 59/(31104*epsilon) + f_3/(540*epsilon**2) - 7/(2592*epsilon**2) + 1/(1080*epsilon**3)","749":"47*f_3/(25920*epsilon) + f_5/(240*epsilon) - 121/(38880*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 1/(1620*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","750":"5663/(11197440*epsilon) + 1609/(2239488*epsilon**2) - 73/(38880*epsilon**3) + 31/(25920*epsilon**4) - 1/(3240*epsilon**5)","751":"-49*f_3/(25920*epsilon) - f_5/(180*epsilon) - 7*pi**4/(259200*epsilon) + 8791/(1244160*epsilon) - 7*f_3/(2160*epsilon**2) + 353/(207360*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 53/(8640*epsilon**3) + 7/(1440*epsilon**4)","752":"-49*f_3/(25920*epsilon) + 7*f_5/(1440*epsilon) - 7*pi**4/(259200*epsilon) + 1231/(1244160*epsilon) - 7*f_3/(2160*epsilon**2) - 79/(207360*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 53/(8640*epsilon**3) + 7/(1440*epsilon**4)","753":"29*f_3/(10368*epsilon) + 7*f_5/(1440*epsilon) - 1399/(311040*epsilon) - pi**4/(103680*epsilon) - f_3/(864*epsilon**2) - 131/(20736*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(135*epsilon**3) + 1/(80*epsilon**4)","754":"-31*f_3/(5760*epsilon) - pi**4/(57600*epsilon) + 433/(311040*epsilon) + f_3/(120*epsilon**2) - 541/(311040*epsilon**2) - 91/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","755":"-13*f_3/(17280*epsilon) - 253/(233280*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 17/(3240*epsilon**2) - 187/(34560*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","756":"-f_3/(17280*epsilon) - 8021/(1866240*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 2513/(622080*epsilon**2) + 91/(12960*epsilon**3) + 37/(4320*epsilon**4) - 1/(90*epsilon**5)","757":"f_3/(240*epsilon) - 71/(124416*epsilon) - 227/(103680*epsilon**2) - 19/(4320*epsilon**3) + 1/(240*epsilon**4)","758":"-13*f_3/(8640*epsilon) + 1231/(3732480*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 119/(233280*epsilon**2) + 1/(77760*epsilon**3) - 1/(180*epsilon**4) + 1/(180*epsilon**5)","759":"f_3/(240*epsilon) - 71/(124416*epsilon) - 227/(103680*epsilon**2) - 19/(4320*epsilon**3) + 1/(240*epsilon**4)","760":"-37*f_3/(17280*epsilon) - pi**4/(172800*epsilon) - 59/(116640*epsilon) - f_3/(1440*epsilon**2) - 127/(25920*epsilon**2) - 187/(34560*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","761":"-29*f_3/(17280*epsilon) - pi**4/(172800*epsilon) + 827/(349920*epsilon) - f_3/(1440*epsilon**2) + 239/(207360*epsilon**2) + 5/(1728*epsilon**3) - 89/(12960*epsilon**4) + 1/(270*epsilon**5)","762":"-7*f_3/(1920*epsilon) - 403/(311040*epsilon) + pi**4/(19200*epsilon) - f_3/(1440*epsilon**2) - 245/(62208*epsilon**2) + 71/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","763":"31*f_3/(5760*epsilon) - 19703/(3732480*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) - 551/(124416*epsilon**2) - 41/(25920*epsilon**3) + 3/(160*epsilon**4) - 1/(60*epsilon**5)","764":"-f_3/(640*epsilon) - f_5/(144*epsilon) - 133/(311040*epsilon) + pi**4/(19200*epsilon) - f_3/(1440*epsilon**2) - 1009/(311040*epsilon**2) + 71/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","765":"1529/(414720*epsilon) + 23/(69120*epsilon**2) - 29/(8640*epsilon**3) + 1/(480*epsilon**4)","766":"-f_3/(480*epsilon) - f_5/(144*epsilon) + 673/(622080*epsilon) + pi**4/(14400*epsilon) + f_3/(720*epsilon**2) - 1639/(311040*epsilon**2) + 143/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","767":"17*f_3/(2160*epsilon) - f_5/(72*epsilon) - 7429/(1244160*epsilon) + pi**4/(10800*epsilon) + f_3/(1440*epsilon**2) - 3661/(622080*epsilon**2) + 401/(51840*epsilon**3) + 7/(864*epsilon**4) - 1/(120*epsilon**5)","768":"109*f_3/(4320*epsilon) - f_5/(72*epsilon) - pi**4/(8640*epsilon) - 599/(124416*epsilon) - 29*f_3/(864*epsilon**2) + pi**4/(8640*epsilon**2) + 47/(2592*epsilon**2) + f_3/(72*epsilon**3) - 1/(54*epsilon**3) + 1/(180*epsilon**4)","769":"91*f_3/(4320*epsilon) + f_5/(144*epsilon) - 10231/(622080*epsilon) - pi**4/(8640*epsilon) - 29*f_3/(864*epsilon**2) + pi**4/(8640*epsilon**2) + 131/(6480*epsilon**2) + f_3/(72*epsilon**3) - 1/(54*epsilon**3) + 1/(180*epsilon**4)","770":"11*f_3/(4320*epsilon) - f_5/(144*epsilon) - 1159/(186624*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 653/(124416*epsilon**2) + 7/(2592*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","771":"-19*f_3/(3456*epsilon) + pi**4/(172800*epsilon) + 473/(38880*epsilon) + f_3/(240*epsilon**2) - 2809/(311040*epsilon**2) - 19/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","772":"-151*f_3/(51840*epsilon) - 43*f_5/(1440*epsilon) - 31*pi**4/(518400*epsilon) + 3641/(124416*epsilon) - 101*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 2149/(103680*epsilon**2) + 11*f_3/(360*epsilon**3) - 143/(4320*epsilon**3) + 7/(720*epsilon**4)","773":"-49*f_3/(25920*epsilon) + 7*f_5/(1440*epsilon) - 7*pi**4/(259200*epsilon) + 1231/(1244160*epsilon) - 7*f_3/(2160*epsilon**2) - 79/(207360*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 53/(8640*epsilon**3) + 7/(1440*epsilon**4)","774":"-13*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 5299/(466560*epsilon) + f_3/(1440*epsilon**2) - 71/(12960*epsilon**2) - 163/(34560*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","775":"139*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 34193/(22394880*epsilon) - f_3/(320*epsilon**2) - 5873/(1244160*epsilon**2) + 499/(103680*epsilon**3) - 19/(8640*epsilon**4) + 1/(2160*epsilon**5)","776":"f_3**2/(360*epsilon) - 13*f_3/(270*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(7200*epsilon) + 443/(25920*epsilon) + f_3/(60*epsilon**2) - f_5/(36*epsilon**2) + 23/(2160*epsilon**2) - 1/(180*epsilon**3)","777":"-7*f_3/(11520*epsilon) + pi**4/(345600*epsilon) + 9787/(11197440*epsilon) + f_3/(2880*epsilon**2) - 2429/(3732480*epsilon**2) + 229/(77760*epsilon**3) - 43/(8640*epsilon**4) + 1/(360*epsilon**5)","778":"-11*f_3/(1440*epsilon) - 103/(5760*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) + 7/(1440*epsilon**2) - 1/(360*epsilon**3)","779":"-7*f_3/(11520*epsilon) + 2713/(11197440*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 1133/(3732480*epsilon**2) + 211/(77760*epsilon**3) - 43/(8640*epsilon**4) + 1/(360*epsilon**5)","780":"29*f_3/(1440*epsilon) - 2681/(116640*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) + 10073/(622080*epsilon**2) - 73/(6912*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","781":"119*f_3/(25920*epsilon) + 13*f_5/(720*epsilon) - 863/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","782":"-11*f_3/(1440*epsilon) - 11/(1152*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) + 7/(1440*epsilon**2) - 1/(360*epsilon**3)","783":"-f_3**2/(360*epsilon) + 29*f_3/(1440*epsilon) - f_5/(18*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","784":"29*f_3/(1440*epsilon) - 26111/(1866240*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) + 14753/(622080*epsilon**2) - 509/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","785":"f_3/(45*epsilon) - 6259/(373248*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) + 14753/(622080*epsilon**2) - 509/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","786":"-53*f_3/(4320*epsilon) + pi**4/(21600*epsilon) + 3821/(373248*epsilon) - f_3/(720*epsilon**2) + 4601/(622080*epsilon**2) - 73/(6912*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","787":"7*f_3/(1080*epsilon) - pi**4/(86400*epsilon) - 17/(25920*epsilon) - f_3/(720*epsilon**2) - 7283/(933120*epsilon**2) + 439/(51840*epsilon**3) - 13/(3240*epsilon**4) + 1/(1080*epsilon**5)","788":"-17*f_3/(1080*epsilon) + pi**4/(21600*epsilon) + 24721/(1866240*epsilon) - f_3/(720*epsilon**2) + 3737/(622080*epsilon**2) - 73/(6912*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","789":"-853*f_3/(25920*epsilon) + 23*f_5/(720*epsilon) + 37/(7776*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - 2/(405*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","790":"13*f_3/(3456*epsilon) - pi**4/(57600*epsilon) + 439/(124416*epsilon) + f_3/(720*epsilon**2) - 11567/(933120*epsilon**2) + 511/(51840*epsilon**3) - 13/(3240*epsilon**4) + 1/(1080*epsilon**5)","791":"109*f_3/(17280*epsilon) - f_5/(72*epsilon) - 7067/(1866240*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 3449/(622080*epsilon**2) + 127/(12960*epsilon**3) + 37/(4320*epsilon**4) - 1/(90*epsilon**5)","792":"37*f_3/(1920*epsilon) + 7*f_5/(1440*epsilon) - 1501/(207360*epsilon) - 11*pi**4/(172800*epsilon) - 11*f_3/(1440*epsilon**2) + pi**4/(43200*epsilon**2) + 55/(6912*epsilon**2) + f_3/(360*epsilon**3) - 13/(1440*epsilon**3) + 1/(240*epsilon**4)","793":"11*f_3/(3456*epsilon) - pi**4/(172800*epsilon) + 2989/(414720*epsilon) - f_3/(1440*epsilon**2) - 10141/(933120*epsilon**2) + 3029/(311040*epsilon**3) - 17/(3240*epsilon**4) + 1/(720*epsilon**5)","794":"-127*f_3/(8640*epsilon) + f_5/(72*epsilon) - 7657/(1244160*epsilon) + pi**4/(17280*epsilon) - f_3/(288*epsilon**2) - 401/(124416*epsilon**2) + 329/(51840*epsilon**3) + 7/(864*epsilon**4) - 1/(120*epsilon**5)","795":"251*f_3/(25920*epsilon) - f_5/(120*epsilon) - 31*pi**4/(259200*epsilon) + 391/(69120*epsilon) - 31*f_3/(2160*epsilon**2) + 7/(17280*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - 19/(1440*epsilon**3) + 1/(120*epsilon**4)","796":"f_3/(240*epsilon) - 1427/(155520*epsilon) + 37/(3840*epsilon**2) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","797":"551*f_3/(25920*epsilon) - 17*f_5/(720*epsilon) - 17/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","798":"-9*f_3/(640*epsilon) - 17*f_5/(1440*epsilon) + 13*pi**4/(172800*epsilon) + 49/(3456*epsilon) + 13*f_3/(1440*epsilon**2) - 7/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","799":"f_3/(240*epsilon) - 1211/(155520*epsilon) + 37/(3840*epsilon**2) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","800":"11*f_3**2/(360*epsilon) - f_3/(1440*epsilon) - f_5/(16*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","801":"f_3/(216*epsilon) - pi**4/(43200*epsilon) + 4787/(1866240*epsilon) - f_3/(360*epsilon**2) + 1931/(622080*epsilon**2) - 2/(135*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","802":"2309*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 67*pi**4/(1555200*epsilon) - 911/(466560*epsilon) - 67*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 37/(38880*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","803":"f_3**2/(72*epsilon) + 79*f_3/(1440*epsilon) - 5*f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","804":"-11*f_3**2/(360*epsilon) - 53*f_3/(720*epsilon) + 19*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","805":"11*f_3**2/(360*epsilon) - 41*f_3/(1440*epsilon) - 5*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","806":"f_3/(160*epsilon) - pi**4/(14400*epsilon) + 1949/(207360*epsilon) - f_3/(120*epsilon**2) + 91/(8640*epsilon**2) - 7/(1440*epsilon**3)","807":"79*f_3/(4320*epsilon) - f_5/(144*epsilon) - pi**4/(8640*epsilon) - 599/(124416*epsilon) - 29*f_3/(864*epsilon**2) + pi**4/(8640*epsilon**2) + 47/(2592*epsilon**2) + f_3/(72*epsilon**3) - 1/(54*epsilon**3) + 1/(180*epsilon**4)","808":"-11*f_3/(2592*epsilon) + 7*f_5/(720*epsilon) - pi**4/(32400*epsilon) - 41/(38880*epsilon) + 11*f_3/(480*epsilon**2) - pi**4/(14400*epsilon**2) - 1/(288*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","809":"f_3/(192*epsilon) - pi**4/(28800*epsilon) + 1229/(207360*epsilon) - f_3/(240*epsilon**2) + 61/(8640*epsilon**2) - 7/(1440*epsilon**3)","810":"-13*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 16709/(933120*epsilon) + f_3/(1440*epsilon**2) - 1/(162*epsilon**2) - 47/(6912*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","811":"3223*f_3/(51840*epsilon) + 23*f_5/(1440*epsilon) - 52231/(622080*epsilon) - 41*pi**4/(518400*epsilon) - f_3/(20*epsilon**2) + pi**4/(10800*epsilon**2) + 347/(5760*epsilon**2) + f_3/(90*epsilon**3) - 77/(4320*epsilon**3) + 1/(360*epsilon**4)","812":"-373*f_3/(17280*epsilon) + f_5/(72*epsilon) + pi**4/(57600*epsilon) + 659/(58320*epsilon) + f_3/(480*epsilon**2) - 253/(25920*epsilon**2) - 139/(34560*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","813":"-137*f_3/(5760*epsilon) - 7*f_5/(1440*epsilon) + 113/(17280*epsilon) + 13*pi**4/(172800*epsilon) + 13*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1/(480*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","814":"167*f_3/(5760*epsilon) + 7*f_5/(1440*epsilon) - 8897/(207360*epsilon) - pi**4/(11520*epsilon) - f_3/(96*epsilon**2) + pi**4/(43200*epsilon**2) + 21/(640*epsilon**2) + f_3/(360*epsilon**3) - 47/(4320*epsilon**3) + 1/(360*epsilon**4)","815":"-17*f_3/(6912*epsilon) - pi**4/(345600*epsilon) - 1387/(11197440*epsilon) - f_3/(2880*epsilon**2) - 13/(414720*epsilon**2) + 239/(51840*epsilon**3) - 43/(8640*epsilon**4) + 1/(540*epsilon**5)","816":"139*f_3/(34560*epsilon) - 8683/(22394880*epsilon) + pi**4/(345600*epsilon) - f_3/(320*epsilon**2) - 4649/(1244160*epsilon**2) + 95/(20736*epsilon**3) - 19/(8640*epsilon**4) + 1/(2160*epsilon**5)","817":"1889/(207360*epsilon) + 19/(6912*epsilon**2) - 29/(4320*epsilon**3) + 1/(240*epsilon**4)","818":"-23*f_3/(11520*epsilon) - 127867/(67184640*epsilon) - pi**4/(1036800*epsilon) + f_3/(960*epsilon**2) + 11861/(3732480*epsilon**2) - 727/(311040*epsilon**3) + 23/(25920*epsilon**4) - 1/(6480*epsilon**5)","819":"1133*f_3/(51840*epsilon) + f_5/(1440*epsilon) - 91*pi**4/(518400*epsilon) - 3479/(622080*epsilon) - 91*f_3/(4320*epsilon**2) + pi**4/(14400*epsilon**2) + 1853/(103680*epsilon**2) + f_3/(120*epsilon**3) - 59/(4320*epsilon**3) + 1/(240*epsilon**4)","820":"109*f_3/(17280*epsilon) - f_5/(72*epsilon) - 7067/(1866240*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 3449/(622080*epsilon**2) + 127/(12960*epsilon**3) + 37/(4320*epsilon**4) - 1/(90*epsilon**5)","821":"f_3**2/(48*epsilon) + 11*f_3/(120*epsilon) - 47*f_5/(288*epsilon) - pi**4/(3600*epsilon) + pi**6/(18144*epsilon) - f_3/(30*epsilon**2) + f_5/(24*epsilon**2)","822":"167*f_3/(11520*epsilon) - 23*f_5/(2880*epsilon) - 2417/(414720*epsilon) - pi**4/(23040*epsilon) - f_3/(192*epsilon**2) + pi**4/(86400*epsilon**2) + 13/(1280*epsilon**2) + f_3/(720*epsilon**3) - 47/(8640*epsilon**3) + 1/(720*epsilon**4)","823":"f_3/(2880*epsilon) - 10421/(7464960*epsilon) + pi**4/(518400*epsilon) - f_3/(2880*epsilon**2) + 21439/(11197440*epsilon**2) - 1961/(933120*epsilon**3) + 23/(15552*epsilon**4) - 1/(2160*epsilon**5)","824":"-253*f_3/(12960*epsilon) + f_5/(360*epsilon) - pi**4/(32400*epsilon) + 1151/(77760*epsilon) + 11*f_3/(480*epsilon**2) - 13/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","825":"-271*f_3/(12960*epsilon) + 11*f_5/(360*epsilon) - pi**4/(32400*epsilon) - 41/(38880*epsilon) + 11*f_3/(480*epsilon**2) - pi**4/(14400*epsilon**2) - 1/(288*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","826":"-11*f_3/(4320*epsilon) - 12053/(1866240*epsilon) + pi**4/(43200*epsilon) - f_3/(240*epsilon**2) + 7841/(622080*epsilon**2) - 413/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","827":"173*f_3/(17280*epsilon) - 2377/(311040*epsilon) - 7*pi**4/(172800*epsilon) - 7*f_3/(1440*epsilon**2) + 1259/(311040*epsilon**2) - 361/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","828":"-457*f_3/(25920*epsilon) + 23*f_5/(720*epsilon) - 233/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","829":"f_3**2/(72*epsilon) + 13*f_3/(480*epsilon) - 11*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","830":"-67*f_3/(25920*epsilon) + pi**4/(259200*epsilon) + 10231/(1399680*epsilon) + f_3/(2160*epsilon**2) - 26519/(1866240*epsilon**2) + 101/(11520*epsilon**3) - 37/(12960*epsilon**4) + 1/(2160*epsilon**5)","831":"-211*f_3/(8640*epsilon) + pi**4/(86400*epsilon) + 325/(11664*epsilon) + 11*f_3/(720*epsilon**2) - 6127/(622080*epsilon**2) - 221/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","832":"-f_3/(640*epsilon) - f_5/(144*epsilon) - 133/(311040*epsilon) + pi**4/(19200*epsilon) - f_3/(1440*epsilon**2) - 1009/(311040*epsilon**2) + 71/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","833":"-19*f_3/(12960*epsilon) - 659/(248832*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 27851/(5598720*epsilon**2) - 1003/(311040*epsilon**3) + 1/(972*epsilon**4) - 1/(6480*epsilon**5)","834":"2863*f_3/(51840*epsilon) + 11*f_5/(480*epsilon) - 52231/(622080*epsilon) - 41*pi**4/(518400*epsilon) - f_3/(20*epsilon**2) + pi**4/(10800*epsilon**2) + 347/(5760*epsilon**2) + f_3/(90*epsilon**3) - 77/(4320*epsilon**3) + 1/(360*epsilon**4)","835":"-3*f_3/(160*epsilon) + 1/(1440*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2)","836":"-29*f_3/(17280*epsilon) - pi**4/(172800*epsilon) + 827/(349920*epsilon) - f_3/(1440*epsilon**2) + 239/(207360*epsilon**2) + 5/(1728*epsilon**3) - 89/(12960*epsilon**4) + 1/(270*epsilon**5)","837":"25163/(1866240*epsilon) + 487/(124416*epsilon**2) - 19/(1080*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","838":"f_3**2/(360*epsilon) - 7*f_3/(240*epsilon) + 5*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","839":"-17*f_3**2/(360*epsilon) - 3*f_3/(80*epsilon) + 17*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","840":"-f_3**2/(72*epsilon) - 59*f_3/(720*epsilon) + 17*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","841":"5*f_3/(384*epsilon) + 3*f_5/(160*epsilon) - 209/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 49*f_3/(4320*epsilon**2) - 23/(2592*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","842":"8521/(1866240*epsilon) - 749/(207360*epsilon**2) + 17/(12960*epsilon**3) - 1/(4320*epsilon**4)","843":"-3*f_3/(160*epsilon) - 1/(96*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 1/(360*epsilon**2)","844":"f_3/(320*epsilon) - pi**4/(86400*epsilon) - 73/(233280*epsilon) - f_3/(720*epsilon**2) - 211/(311040*epsilon**2) - 49/(10368*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","845":"-f_3**2/(360*epsilon) + 13*f_3/(480*epsilon) - f_5/(16*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","846":"-f_3**2/(360*epsilon) + 13*f_3/(480*epsilon) - f_5/(16*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","847":"5*f_3/(384*epsilon) + 3*f_5/(160*epsilon) - 209/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 49*f_3/(4320*epsilon**2) - 23/(2592*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","848":"-f_3**2/(72*epsilon) - f_3/(720*epsilon) + f_5/(48*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","849":"-97*f_3/(8640*epsilon) - pi**4/(86400*epsilon) + 1393/(77760*epsilon) + f_3/(80*epsilon**2) - 4969/(311040*epsilon**2) + 17/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","850":"17*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 78899/(67184640*epsilon) + f_3/(8640*epsilon**2) + 7807/(11197440*epsilon**2) - 217/(93312*epsilon**3) + 149/(77760*epsilon**4) - 1/(1620*epsilon**5)","851":"-19*f_3/(3456*epsilon) + pi**4/(172800*epsilon) + 473/(38880*epsilon) + f_3/(240*epsilon**2) - 2809/(311040*epsilon**2) - 19/(17280*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","852":"-61*f_3/(34560*epsilon) - 29417/(11197440*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) - 1967/(1244160*epsilon**2) + 197/(51840*epsilon**3) - 29/(5184*epsilon**4) + 1/(270*epsilon**5)","853":"91*f_3/(4320*epsilon) + f_5/(144*epsilon) - 10231/(622080*epsilon) - pi**4/(8640*epsilon) - 29*f_3/(864*epsilon**2) + pi**4/(8640*epsilon**2) + 131/(6480*epsilon**2) + f_3/(72*epsilon**3) - 1/(54*epsilon**3) + 1/(180*epsilon**4)","854":"-f_3**2/(72*epsilon) - 19*f_3/(720*epsilon) + f_5/(16*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","855":"-257*f_3/(5760*epsilon) + 11*f_5/(480*epsilon) + 13*pi**4/(172800*epsilon) + 49/(3456*epsilon) + 13*f_3/(1440*epsilon**2) - 7/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","856":"-7*f_3/(11520*epsilon) + pi**4/(345600*epsilon) + 9787/(11197440*epsilon) + f_3/(2880*epsilon**2) - 2429/(3732480*epsilon**2) + 229/(77760*epsilon**3) - 43/(8640*epsilon**4) + 1/(360*epsilon**5)","857":"f_3**2/(360*epsilon) - 7*f_3/(720*epsilon) + f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","858":"-457*f_3/(25920*epsilon) + 23*f_5/(720*epsilon) - 233/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","859":"23*f_3/(17280*epsilon) - f_5/(72*epsilon) + pi**4/(57600*epsilon) + 565/(46656*epsilon) + f_3/(480*epsilon**2) - 131/(12960*epsilon**2) - 139/(34560*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","860":"-343*f_3/(17280*epsilon) + f_5/(72*epsilon) + pi**4/(19200*epsilon) + 1297/(186624*epsilon) + f_3/(160*epsilon**2) - 149/(12960*epsilon**2) - 67/(34560*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","861":"-13*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 16709/(933120*epsilon) + f_3/(1440*epsilon**2) - 1/(162*epsilon**2) - 47/(6912*epsilon**3) + 19/(2160*epsilon**4) - 1/(240*epsilon**5)","862":"127*f_3/(25920*epsilon) - f_5/(90*epsilon) - 23*pi**4/(259200*epsilon) + 1289/(69120*epsilon) - 23*f_3/(2160*epsilon**2) - 43/(25920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 5/(432*epsilon**3) + 1/(180*epsilon**4)","863":"-71*f_3/(11520*epsilon) - 7*f_5/(2880*epsilon) + pi**4/(115200*epsilon) + 8257/(1244160*epsilon) - 61*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1909/(207360*epsilon**2) + f_3/(80*epsilon**3) - 31/(1728*epsilon**3) + 11/(1440*epsilon**4)","864":"-f_3/(5184*epsilon) - 7*f_5/(1440*epsilon) - pi**4/(129600*epsilon) + 8923/(1244160*epsilon) - 7*f_3/(960*epsilon**2) + 79/(207360*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 41/(4320*epsilon**3) + 7/(1440*epsilon**4)","865":"629*f_3/(25920*epsilon) + f_5/(90*epsilon) - 4099/(77760*epsilon) + pi**4/(51840*epsilon) - f_3/(32*epsilon**2) + pi**4/(14400*epsilon**2) + 5081/(103680*epsilon**2) + f_3/(120*epsilon**3) - 3/(160*epsilon**3) + 1/(240*epsilon**4)","866":"-253*f_3/(12960*epsilon) + f_5/(360*epsilon) - pi**4/(32400*epsilon) + 1151/(77760*epsilon) + 11*f_3/(480*epsilon**2) - 13/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","867":"-f_3**2/(360*epsilon) + 79*f_3/(1440*epsilon) - 13*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","868":"593*f_3/(25920*epsilon) + f_5/(240*epsilon) - 6227/(155520*epsilon) + pi**4/(51840*epsilon) - f_3/(32*epsilon**2) + pi**4/(14400*epsilon**2) + 4217/(103680*epsilon**2) + f_3/(120*epsilon**3) - 3/(160*epsilon**3) + 1/(240*epsilon**4)","869":"f_3**2/(72*epsilon) + 13*f_3/(480*epsilon) - 11*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","870":"-f_3/(864*epsilon) - 16373/(1866240*epsilon) + pi**4/(43200*epsilon) - f_3/(240*epsilon**2) + 1741/(124416*epsilon**2) - 413/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","871":"-42473/(1866240*epsilon) + 15833/(622080*epsilon**2) - 557/(34560*epsilon**3) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","872":"f_3**2/(360*epsilon) - 157*f_3/(2160*epsilon) + 19*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 203/(6480*epsilon) + pi**4/(21600*epsilon) + 7*f_3/(360*epsilon**2) - f_5/(36*epsilon**2) + 31/(1440*epsilon**2) - 1/(120*epsilon**3)","873":"-f_3/(960*epsilon) + 1669/(3732480*epsilon) + 319/(311040*epsilon**2) + 5/(5184*epsilon**3) - 1/(720*epsilon**4)","874":"-f_3/(2880*epsilon) + 157/(3732480*epsilon) + 103/(311040*epsilon**2) + 5/(5184*epsilon**3) - 1/(720*epsilon**4)","875":"11*f_3/(31104*epsilon) + 7*f_5/(4320*epsilon) - 23*pi**4/(1555200*epsilon) - 301/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 29/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","876":"11*f_3/(31104*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 437/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","877":"6497/(11197440*epsilon) + 233/(373248*epsilon**2) - 11/(15552*epsilon**3) + 1/(4320*epsilon**4)","878":"-533/(5598720*epsilon) + 109/(466560*epsilon**2) - 67/(62208*epsilon**3) + 1/(810*epsilon**4) - 1/(2160*epsilon**5)","879":"6497/(11197440*epsilon) + 233/(373248*epsilon**2) - 11/(15552*epsilon**3) + 1/(4320*epsilon**4)","880":"-187*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 67/(41472*epsilon) + 7*pi**4/(311040*epsilon) + 7*f_3/(2592*epsilon**2) - 781/(311040*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 11/(6480*epsilon**3) - 1/(2160*epsilon**4)","881":"-f_3/(8640*epsilon) + 1853/(11197440*epsilon) + 1381/(1866240*epsilon**2) - 11/(15552*epsilon**3) + 1/(4320*epsilon**4)","882":"f_3/(25920*epsilon) - 41/(15552*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 1/(648*epsilon**2) + 1/(1080*epsilon**3)","883":"-11*f_3/(34560*epsilon) - pi**4/(345600*epsilon) + 2417/(3732480*epsilon) - f_3/(2880*epsilon**2) + 3889/(3732480*epsilon**2) - 37/(77760*epsilon**3) - 61/(25920*epsilon**4) + 1/(540*epsilon**5)","884":"-f_3/(9720*epsilon) + f_5/(1440*epsilon) - 7063/(3732480*epsilon) + 13*pi**4/(777600*epsilon) + 13*f_3/(6480*epsilon**2) - 1193/(622080*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 53/(25920*epsilon**3) - 1/(1440*epsilon**4)","885":"-f_3/(8640*epsilon) + 1853/(11197440*epsilon) + 1381/(1866240*epsilon**2) - 11/(15552*epsilon**3) + 1/(4320*epsilon**4)","886":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 953/(2488320*epsilon) + f_3/(2880*epsilon**2) + 611/(1244160*epsilon**2) + 17/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","887":"29*f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 1/(23040*epsilon) - f_3/(4320*epsilon**2) + 13/(29160*epsilon**2) + 67/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","888":"-7*f_3/(20736*epsilon) - 43/(155520*epsilon) + 7*pi**4/(1036800*epsilon) - f_3/(1080*epsilon**2) + 23/(233280*epsilon**2) + 103/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","889":"47*f_3/(51840*epsilon) - 433/(622080*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 61/(155520*epsilon**2) + 251/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","890":"1361/(1866240*epsilon) + 479/(5598720*epsilon**2) - 1969/(1866240*epsilon**3) + 1/(1215*epsilon**4) - 1/(4320*epsilon**5)","891":"-61/(3732480*epsilon) + 641/(746496*epsilon**2) - 19/(77760*epsilon**3) - 61/(25920*epsilon**4) + 1/(540*epsilon**5)","892":"f_3/(25920*epsilon) - 97/(77760*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 1/(648*epsilon**2) + 1/(1080*epsilon**3)","893":"41267/(67184640*epsilon) - 2597/(22394880*epsilon**2) - 41/(93312*epsilon**3) + 101/(155520*epsilon**4) - 1/(3240*epsilon**5)","894":"f_3/(25920*epsilon) - 97/(77760*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 1/(648*epsilon**2) + 1/(1080*epsilon**3)","895":"-61*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 133/(155520*epsilon) + f_3/(8640*epsilon**2) - 167/(1119744*epsilon**2) - 365/(373248*epsilon**3) + 1/(1215*epsilon**4) - 1/(4320*epsilon**5)","896":"-61/(3732480*epsilon) + 641/(746496*epsilon**2) - 19/(77760*epsilon**3) - 61/(25920*epsilon**4) + 1/(540*epsilon**5)","897":"-f_3/(960*epsilon) - 491/(3732480*epsilon) + 319/(311040*epsilon**2) + 5/(5184*epsilon**3) - 1/(720*epsilon**4)","898":"7*f_3/(17280*epsilon) - pi**4/(86400*epsilon) + 323/(829440*epsilon) + f_3/(2880*epsilon**2) + 461/(3732480*epsilon**2) + 47/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","899":"109/(373248*epsilon) - 67/(103680*epsilon**2) + 1/(1080*epsilon**3) - 1/(2160*epsilon**4)","900":"-19*f_3/(51840*epsilon) - pi**4/(129600*epsilon) - 167/(2488320*epsilon) + 7*f_3/(8640*epsilon**2) + 1613/(3732480*epsilon**2) - 97/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","901":"-5*f_3/(10368*epsilon) - pi**4/(518400*epsilon) + 385/(373248*epsilon) - f_3/(4320*epsilon**2) + 35/(746496*epsilon**2) + 43/(25920*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","902":"f_3/(1440*epsilon) - 1723/(3732480*epsilon) - 31/(207360*epsilon**2) + 1/(2160*epsilon**3) - 1/(4320*epsilon**4)","903":"-13*f_3/(20736*epsilon) - 23/(165888*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 733/(3732480*epsilon**2) - 11/(31104*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","904":"-13*f_3/(12960*epsilon) - 551/(3732480*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3641/(3732480*epsilon**2) + 7/(2592*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","905":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 83/(165888*epsilon) + f_3/(2880*epsilon**2) + 707/(1244160*epsilon**2) + 29/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","906":"7*f_3/(10368*epsilon) - 47/(207360*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 47/(93312*epsilon**2) + 67/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","907":"337*f_3/(103680*epsilon) - 97/(31104*epsilon) - pi**4/(207360*epsilon) - f_3/(432*epsilon**2) + 209/(93312*epsilon**2) + 31/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","908":"13*f_3/(103680*epsilon) - 67/(155520*epsilon) + 7*pi**4/(1036800*epsilon) - f_3/(1080*epsilon**2) + 73/(466560*epsilon**2) + 103/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","909":"-7*f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 493/(466560*epsilon) - f_3/(4320*epsilon**2) + 4811/(3732480*epsilon**2) - 1/(864*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","910":"53*f_3/(51840*epsilon) - 493/(622080*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 7/(15552*epsilon**2) + 251/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","911":"f_3/(12960*epsilon) - 1811/(67184640*epsilon) + 3587/(22394880*epsilon**2) - 263/(466560*epsilon**3) + 109/(155520*epsilon**4) - 1/(3240*epsilon**5)","912":"-17*f_3/(25920*epsilon) - 19/(209952*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 263/(559872*epsilon**2) - 781/(622080*epsilon**3) + 1/(864*epsilon**4) - 1/(2592*epsilon**5)","913":"-59*f_3/(51840*epsilon) + pi**4/(1036800*epsilon) + 134819/(134369280*epsilon) + f_3/(1440*epsilon**2) - 265/(559872*epsilon**2) - 109/(311040*epsilon**3) + 1/(2160*epsilon**4) - 1/(6480*epsilon**5)","914":"f_3/(6480*epsilon) - 4201/(3732480*epsilon) + 691/(466560*epsilon**2) - 563/(311040*epsilon**3) + 1/(720*epsilon**4) - 1/(2160*epsilon**5)","915":"-f_3/(11520*epsilon) - 2873/(33592320*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) + 2183/(11197440*epsilon**2) - 59/(58320*epsilon**3) + 109/(77760*epsilon**4) - 1/(1620*epsilon**5)","916":"7*f_3/(25920*epsilon) - pi**4/(518400*epsilon) - 43/(1244160*epsilon) - f_3/(4320*epsilon**2) - 241/(5598720*epsilon**2) - 5/(46656*epsilon**3) + 13/(12960*epsilon**4) - 1/(1080*epsilon**5)","917":"7*f_3/(25920*epsilon) - pi**4/(518400*epsilon) - 43/(1244160*epsilon) - f_3/(4320*epsilon**2) - 241/(5598720*epsilon**2) - 5/(46656*epsilon**3) + 13/(12960*epsilon**4) - 1/(1080*epsilon**5)","918":"-13*f_3/(12960*epsilon) - 551/(3732480*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3641/(3732480*epsilon**2) + 7/(2592*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","919":"-11*f_3/(103680*epsilon) - 19/(155520*epsilon) + 7*pi**4/(1036800*epsilon) - f_3/(1080*epsilon**2) + 19/(466560*epsilon**2) + 103/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","920":"-13*f_3/(20736*epsilon) - 23/(165888*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 733/(3732480*epsilon**2) - 11/(31104*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","921":"17*f_3/(12960*epsilon) - pi**4/(129600*epsilon) + 109/(155520*epsilon) - f_3/(1080*epsilon**2) - 1/(2592*epsilon**2) + 1/(1080*epsilon**3)","922":"8789/(11197440*epsilon) + 9701/(11197440*epsilon**2) - 19/(9720*epsilon**3) + 31/(25920*epsilon**4) - 1/(3240*epsilon**5)","923":"11*f_3/(20736*epsilon) - 9013/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 6097/(11197440*epsilon**2) - 241/(466560*epsilon**3) + 1/(576*epsilon**4) - 1/(1080*epsilon**5)","924":"-61*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1811/(3732480*epsilon) + f_3/(8640*epsilon**2) + 229/(1119744*epsilon**2) - 2041/(1866240*epsilon**3) + 1/(1215*epsilon**4) - 1/(4320*epsilon**5)","925":"-7*f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 493/(466560*epsilon) - f_3/(4320*epsilon**2) + 4811/(3732480*epsilon**2) - 1/(864*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","926":"-5*f_3/(10368*epsilon) - pi**4/(518400*epsilon) + 385/(373248*epsilon) - f_3/(4320*epsilon**2) + 35/(746496*epsilon**2) + 43/(25920*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","927":"-11*f_3/(20736*epsilon) - 33641/(33592320*epsilon) - pi**4/(1036800*epsilon) + f_3/(2160*epsilon**2) + 3589/(2799360*epsilon**2) - 1093/(933120*epsilon**3) + 5/(7776*epsilon**4) - 1/(6480*epsilon**5)","928":"127*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 23*pi**4/(1555200*epsilon) - 103/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","929":"-193*f_3/(155520*epsilon) + f_5/(540*epsilon) - 6761/(3732480*epsilon) + 29*pi**4/(1555200*epsilon) + 29*f_3/(12960*epsilon**2) - 143/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 31/(12960*epsilon**3) - 1/(1080*epsilon**4)","930":"-11*f_3/(34560*epsilon) - 1351/(3732480*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 3817/(3732480*epsilon**2) - 1/(77760*epsilon**3) - 61/(25920*epsilon**4) + 1/(540*epsilon**5)","931":"91*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 131/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 29/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","932":"-7*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 821/(933120*epsilon) + f_3/(8640*epsilon**2) + 3911/(3732480*epsilon**2) - 1/(1080*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","933":"f_3/(1440*epsilon) + 221/(3732480*epsilon) - 103/(207360*epsilon**2) + 1/(2160*epsilon**3) - 1/(4320*epsilon**4)","934":"-f_3/(9720*epsilon) + f_5/(1440*epsilon) - 7063/(3732480*epsilon) + 13*pi**4/(777600*epsilon) + 13*f_3/(6480*epsilon**2) - 1193/(622080*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 53/(25920*epsilon**3) - 1/(1440*epsilon**4)","935":"f_3/(17280*epsilon) - 13/(2488320*epsilon) - 1/(124416*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","936":"f_3/(720*epsilon) + 221/(1866240*epsilon) - 103/(103680*epsilon**2) + 1/(1080*epsilon**3) - 1/(2160*epsilon**4)","937":"-151*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 523/(1244160*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(129600*epsilon**2) + 11/(34560*epsilon**2) - f_3/(1080*epsilon**3) + 1/(576*epsilon**3) - 1/(720*epsilon**4)","938":"7*f_3/(25920*epsilon) - pi**4/(518400*epsilon) - 43/(1244160*epsilon) - f_3/(4320*epsilon**2) - 241/(5598720*epsilon**2) - 5/(46656*epsilon**3) + 13/(12960*epsilon**4) - 1/(1080*epsilon**5)","939":"-1247/(3732480*epsilon) + 427/(311040*epsilon**2) + 5/(5184*epsilon**3) - 1/(720*epsilon**4)","940":"23*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 229/(4976640*epsilon) - f_3/(17280*epsilon**2) - 421/(7464960*epsilon**2) - 7/(62208*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","941":"-11*f_3/(34560*epsilon) - 1351/(3732480*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 3817/(3732480*epsilon**2) - 1/(77760*epsilon**3) - 61/(25920*epsilon**4) + 1/(540*epsilon**5)","942":"-749/(1244160*epsilon) - 19/(41472*epsilon**2) + 11/(8640*epsilon**3) - 1/(1440*epsilon**4)","943":"-7*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 821/(933120*epsilon) + f_3/(8640*epsilon**2) + 3911/(3732480*epsilon**2) - 1/(1080*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","944":"f_3/(2304*epsilon) - pi**4/(1036800*epsilon) + 113/(349920*epsilon) - f_3/(8640*epsilon**2) + 235/(2239488*epsilon**2) - 311/(233280*epsilon**3) + 49/(25920*epsilon**4) - 1/(1080*epsilon**5)","945":"49*f_3/(207360*epsilon) - 2537/(33592320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 4129/(22394880*epsilon**2) - 811/(933120*epsilon**3) + 133/(155520*epsilon**4) - 1/(3240*epsilon**5)","946":"-23*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 727/(1244160*epsilon) + f_3/(8640*epsilon**2) - 13/(311040*epsilon**2) + 55/(41472*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","947":"-7*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 821/(933120*epsilon) + f_3/(8640*epsilon**2) + 3911/(3732480*epsilon**2) - 1/(1080*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","948":"-23*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 727/(1244160*epsilon) + f_3/(8640*epsilon**2) - 13/(311040*epsilon**2) + 55/(41472*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","949":"49*f_3/(207360*epsilon) - 2537/(33592320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 4129/(22394880*epsilon**2) - 811/(933120*epsilon**3) + 133/(155520*epsilon**4) - 1/(3240*epsilon**5)","950":"f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 703/(1244160*epsilon) + f_3/(8640*epsilon**2) - 31/(311040*epsilon**2) + 55/(41472*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","951":"f_3/(2304*epsilon) - pi**4/(1036800*epsilon) + 113/(349920*epsilon) - f_3/(8640*epsilon**2) + 235/(2239488*epsilon**2) - 311/(233280*epsilon**3) + 49/(25920*epsilon**4) - 1/(1080*epsilon**5)","952":"-61*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1811/(3732480*epsilon) + f_3/(8640*epsilon**2) + 229/(1119744*epsilon**2) - 2041/(1866240*epsilon**3) + 1/(1215*epsilon**4) - 1/(4320*epsilon**5)","953":"-19*f_3/(51840*epsilon) - pi**4/(129600*epsilon) - 167/(2488320*epsilon) + 7*f_3/(8640*epsilon**2) + 1613/(3732480*epsilon**2) - 97/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","954":"-19*f_3/(51840*epsilon) - pi**4/(129600*epsilon) - 167/(2488320*epsilon) + 7*f_3/(8640*epsilon**2) + 1613/(3732480*epsilon**2) - 97/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","955":"103*f_3/(103680*epsilon) - pi**4/(207360*epsilon) - 1/(5120*epsilon) - f_3/(1728*epsilon**2) + 203/(311040*epsilon**2) + 203/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","956":"-133*f_3/(155520*epsilon) + f_5/(1440*epsilon) - 1169/(1244160*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(129600*epsilon**2) + 23/(34560*epsilon**2) - f_3/(1080*epsilon**3) + 1/(576*epsilon**3) - 1/(720*epsilon**4)","957":"f_3/(6480*epsilon) - pi**4/(129600*epsilon) + 95/(165888*epsilon) + 7*f_3/(8640*epsilon**2) + 2189/(3732480*epsilon**2) - 169/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","958":"-151*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 523/(1244160*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(129600*epsilon**2) + 11/(34560*epsilon**2) - f_3/(1080*epsilon**3) + 1/(576*epsilon**3) - 1/(720*epsilon**4)","959":"127*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 23*pi**4/(1555200*epsilon) - 103/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","960":"-13*f_3/(20736*epsilon) - 23/(165888*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 733/(3732480*epsilon**2) - 11/(31104*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","961":"-13*f_3/(12960*epsilon) - 551/(3732480*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3641/(3732480*epsilon**2) + 7/(2592*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","962":"f_3/(5760*epsilon) - 37/(2488320*epsilon) - 77/(622080*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","963":"-f_3/(11520*epsilon) - 281/(4976640*epsilon) + pi**4/(518400*epsilon) - f_3/(17280*epsilon**2) - 29/(276480*epsilon**2) + 11/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(4320*epsilon**5)","964":"f_3/(12960*epsilon) - 299/(14929920*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) + 59/(2488320*epsilon**2) - 37/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(4320*epsilon**5)","965":"-47/(7464960*epsilon) - 907/(7464960*epsilon**2) - 1/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","966":"f_3/(5760*epsilon) - 37/(2488320*epsilon) - 77/(622080*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","967":"239/(2488320*epsilon) - 113/(622080*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","968":"-f_3/(41472*epsilon) - 139/(2488320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) - 1279/(7464960*epsilon**2) + 17/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","969":"239/(2488320*epsilon) - 113/(622080*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","970":"f_3/(12960*epsilon) - 2047/(14929920*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) - 29/(2488320*epsilon**2) - 13/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(4320*epsilon**5)","971":"-1721/(1679616*epsilon) + 6163/(5598720*epsilon**2) - 1309/(1866240*epsilon**3) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","972":"f_3/(2880*epsilon) + 7/(1244160*epsilon) - 239/(207360*epsilon**2) + 11/(8640*epsilon**3) - 1/(1440*epsilon**4)","973":"-f_3/(1296*epsilon) - 1271/(3732480*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3857/(3732480*epsilon**2) + 7/(2592*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","974":"47*f_3/(31104*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 7/(233280*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(1944*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","975":"23*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 229/(4976640*epsilon) - f_3/(17280*epsilon**2) - 421/(7464960*epsilon**2) - 7/(62208*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","976":"17*f_3/(12960*epsilon) - pi**4/(129600*epsilon) + 109/(155520*epsilon) - f_3/(1080*epsilon**2) - 1/(2592*epsilon**2) + 1/(1080*epsilon**3)","977":"23*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 229/(4976640*epsilon) - f_3/(17280*epsilon**2) - 421/(7464960*epsilon**2) - 7/(62208*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","978":"-47/(7464960*epsilon) - 907/(7464960*epsilon**2) - 1/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","979":"f_3/(17280*epsilon) - 13/(2488320*epsilon) - 1/(124416*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","980":"-f_3/(41472*epsilon) - 139/(2488320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) - 1279/(7464960*epsilon**2) + 17/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","981":"f_3/(5760*epsilon) - 37/(2488320*epsilon) - 77/(622080*epsilon**2) - 11/(51840*epsilon**3) + 1/(4320*epsilon**4)","982":"-f_3**2/(60*epsilon) - 59*f_3/(360*epsilon) + 13*f_5/(72*epsilon) - pi**4/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2)","983":"-45691/(5598720*epsilon) - 5287/(1866240*epsilon**2) + 53/(4860*epsilon**3) - 91/(12960*epsilon**4) + 1/(540*epsilon**5)","984":"-f_3/(64*epsilon) + pi**4/(9600*epsilon) + 41/(2560*epsilon) + f_3/(80*epsilon**2) + 7/(1280*epsilon**2) - 1/(160*epsilon**3) - 1/(16*epsilon**4) + 1/(10*epsilon**5)","985":"17/(2560*epsilon) + 17/(640*epsilon**2) + 1/(160*epsilon**3) - 1/(40*epsilon**4)","986":"-f_3/(1728*epsilon) - 275/(746496*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 767/(933120*epsilon**2) - 133/(77760*epsilon**3) - 1/(432*epsilon**4) + 1/(180*epsilon**5)","987":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 83/(165888*epsilon) + f_3/(2880*epsilon**2) + 707/(1244160*epsilon**2) + 29/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","988":"-799*f_3/(17280*epsilon) + f_5/(60*epsilon) - 31*pi**4/(172800*epsilon) + 12523/(207360*epsilon) + 47*f_3/(720*epsilon**2) - 1747/(17280*epsilon**2) + pi**4/(3600*epsilon**2) - f_3/(20*epsilon**3) + 7/(96*epsilon**3) - 1/(60*epsilon**4)","989":"679*f_3/(8640*epsilon) + 9*f_5/(80*epsilon) - 905/(5184*epsilon) + 19*pi**4/(86400*epsilon) - 23*f_3/(360*epsilon**2) - pi**4/(1800*epsilon**2) + 31/(216*epsilon**2) + f_3/(10*epsilon**3) - 1/(30*epsilon**3)","990":"499*f_3/(8640*epsilon) + 2*f_5/(15*epsilon) - 905/(5184*epsilon) + 19*pi**4/(86400*epsilon) - 23*f_3/(360*epsilon**2) - pi**4/(1800*epsilon**2) + 31/(216*epsilon**2) + f_3/(10*epsilon**3) - 1/(30*epsilon**3)","991":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","992":"-239*f_3/(2160*epsilon) + 31*f_5/(240*epsilon) + pi**4/(21600*epsilon) + 109/(3240*epsilon) - 17*f_3/(240*epsilon**2) - 1/(720*epsilon**2) + pi**4/(2400*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","993":"11*f_3**2/(120*epsilon) + 7*f_3/(720*epsilon) - 23*f_5/(144*epsilon) - pi**4/(1440*epsilon) + pi**6/(9072*epsilon) - f_3/(12*epsilon**2) + f_5/(12*epsilon**2)","994":"-419*f_3/(8640*epsilon) + 7*f_5/(240*epsilon) + pi**4/(86400*epsilon) + 1471/(51840*epsilon) + 29*f_3/(480*epsilon**2) - 547/(11520*epsilon**2) - pi**4/(4800*epsilon**2) - f_3/(40*epsilon**3) + 19/(480*epsilon**3) - 1/(80*epsilon**4)","995":"11*f_3/(4320*epsilon) - f_5/(480*epsilon) - 6149/(207360*epsilon) + pi**4/(8640*epsilon) + f_3/(96*epsilon**2) - pi**4/(4800*epsilon**2) + 443/(11520*epsilon**2) - f_3/(40*epsilon**3) + 11/(240*epsilon**3) - 7/(240*epsilon**4)","996":"61/(640*epsilon) - 25/(256*epsilon**2) + 9/(128*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","997":"961*f_3/(8640*epsilon) + 7*f_5/(240*epsilon) - 883/(25920*epsilon) - 23*pi**4/(86400*epsilon) - 23*f_3/(720*epsilon**2) - 7/(2160*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","998":"-f_3**2/(60*epsilon) - f_3/(80*epsilon) + 7*f_5/(72*epsilon) - 2881/(8640*epsilon) - pi**4/(2400*epsilon) + pi**6/(4536*epsilon) - f_3/(20*epsilon**2) + f_5/(6*epsilon**2) - 91/(720*epsilon**2) + 3/(20*epsilon**3)","999":"31*f_3/(1440*epsilon) - 5/(864*epsilon) + pi**4/(14400*epsilon) - f_3/(30*epsilon**2) + 11/(11520*epsilon**2) + 13/(640*epsilon**3) - 1/(48*epsilon**4) + 1/(120*epsilon**5)","1000":"-3*f_3/(5*epsilon) - f_5/epsilon + 147*f_7/(80*epsilon)","1001":"-f_3**2/(10*epsilon) + 23*f_3/(144*epsilon) - 67/(2160*epsilon) - pi**4/(3600*epsilon) - f_3/(30*epsilon**2) + 1/(90*epsilon**2)","1002":"-f_3**2/(12*epsilon) + 47*f_3/(144*epsilon) - 7*f_5/(72*epsilon) - pi**6/(4536*epsilon) + 7*pi**4/(7200*epsilon) + 7*f_3/(60*epsilon**2) - f_5/(6*epsilon**2)","1003":"-757*f_3/(17280*epsilon) - 7*f_5/(480*epsilon) + 11*pi**4/(172800*epsilon) + 3779/(103680*epsilon) + 11*f_3/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - 181/(34560*epsilon**2) - f_3/(120*epsilon**3) + 49/(1440*epsilon**3) - 3/(80*epsilon**4)","1004":"-1699*f_3/(311040*epsilon) + f_5/(1080*epsilon) - 67*pi**4/(3110400*epsilon) + 613/(38880*epsilon) + 11*f_3/(1440*epsilon**2) - 2923/(155520*epsilon**2) + pi**4/(64800*epsilon**2) - f_3/(360*epsilon**3) + 121/(12960*epsilon**3) - 1/(540*epsilon**4)","1005":"-f_3**2/(10*epsilon) + 23*f_3/(144*epsilon) - 35/(432*epsilon) - pi**4/(3600*epsilon) - f_3/(30*epsilon**2) + 1/(90*epsilon**2)","1006":"35*f_3/(20736*epsilon) - f_5/(360*epsilon) - 3443/(311040*epsilon) + 13*pi**4/(345600*epsilon) - 7*f_3/(480*epsilon**2) - pi**4/(21600*epsilon**2) + 323/(10368*epsilon**2) + f_3/(120*epsilon**3) - 97/(4320*epsilon**3) + 1/(180*epsilon**4)","1007":"-67*f_3/(103680*epsilon) + f_5/(360*epsilon) - pi**4/(69120*epsilon) + 689/(77760*epsilon) - f_3/(192*epsilon**2) - pi**4/(86400*epsilon**2) + 209/(34560*epsilon**2) + f_3/(80*epsilon**3) - 25/(864*epsilon**3) + 11/(720*epsilon**4)","1008":"f_3**2/(5*epsilon) + 8*f_3/(15*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","1009":"f_3**2/(20*epsilon) - 401*f_3/(2880*epsilon) + pi**4/(28800*epsilon) + 7741/(69120*epsilon) + f_3/(15*epsilon**2) - 107/(1440*epsilon**2) + 1/(60*epsilon**3)","1010":"-67*f_3/(103680*epsilon) + f_5/(360*epsilon) - pi**4/(69120*epsilon) + 689/(77760*epsilon) - f_3/(192*epsilon**2) - pi**4/(86400*epsilon**2) + 209/(34560*epsilon**2) + f_3/(80*epsilon**3) - 25/(864*epsilon**3) + 11/(720*epsilon**4)","1011":"-f_3**2/(60*epsilon) - 403*f_3/(720*epsilon) + 37*f_5/(72*epsilon) - 7*pi**4/(7200*epsilon) + pi**6/(4536*epsilon) + 7*f_3/(15*epsilon**2) - 2*f_5/(3*epsilon**2)","1012":"-f_3**2/(60*epsilon) - 17*f_3/(360*epsilon) + 13*f_5/(72*epsilon) - pi**4/(720*epsilon) - 61/(720*epsilon) + pi**6/(4536*epsilon) - f_3/(6*epsilon**2) + f_5/(6*epsilon**2) - 1/(60*epsilon**2)","1013":"-2*f_3**2/(5*epsilon) - 7*f_5/(6*epsilon) + 147*f_7/(80*epsilon)","1014":"-3*f_3**2/(10*epsilon) + 2*f_3/(5*epsilon)","1015":"f_3**2/(120*epsilon) + 85*f_3/(144*epsilon) - 97*f_5/(144*epsilon) - pi**6/(9072*epsilon) + pi**4/(1440*epsilon) - f_3/(3*epsilon**2) + f_5/(3*epsilon**2)","1016":"f_3**2/(5*epsilon) + 8*f_3/(15*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","1017":"14*f_3/(5*epsilon) + 5*f_5/(2*epsilon) - 441*f_7/(80*epsilon) - 1/(5*epsilon)","1018":"f_3**2/(60*epsilon) + 9*f_3/(80*epsilon) - 31*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(2400*epsilon) + 3661/(8640*epsilon) - f_3/(5*epsilon**2) + 2*f_5/(3*epsilon**2) - 31/(72*epsilon**2) + 1/(10*epsilon**3)","1019":"-f_3**2/(360*epsilon) + 13*f_3/(2160*epsilon) + 29*f_5/(432*epsilon) - 677/(6480*epsilon) - pi**4/(21600*epsilon) + pi**6/(27216*epsilon) + f_3/(45*epsilon**2) - f_5/(9*epsilon**2) + 25/(216*epsilon**2) - 1/(30*epsilon**3)","1020":"229*f_3/(240*epsilon) + 3*f_5/(4*epsilon) - 147*f_7/(80*epsilon) - 133/(720*epsilon) + pi**4/(2400*epsilon) - f_3/(5*epsilon**2) + 1/(15*epsilon**2)","1021":"f_3**2/(5*epsilon) + 2*f_3/(5*epsilon) - 2*f_5/(3*epsilon)","1022":"-3*f_3/(5*epsilon) - f_5/epsilon + 147*f_7/(80*epsilon)","1023":"f_3**2/(20*epsilon) - 401*f_3/(2880*epsilon) + pi**4/(28800*epsilon) + 6013/(69120*epsilon) + f_3/(15*epsilon**2) - 107/(1440*epsilon**2) + 1/(60*epsilon**3)","1024":"-f_3**2/(10*epsilon) + 23*f_3/(144*epsilon) - 139/(2160*epsilon) - pi**4/(3600*epsilon) - f_3/(30*epsilon**2) + 1/(90*epsilon**2)","1025":"3*f_3**2/(5*epsilon) + f_5/epsilon - 147*f_7/(80*epsilon)","1026":"f_3**2/(5*epsilon) - f_3/(5*epsilon) + 11*f_5/(6*epsilon) - 147*f_7/(80*epsilon)","1027":"f_3**2/(10*epsilon) - 73*f_3/(180*epsilon) - pi**4/(7200*epsilon) + 2633/(6912*epsilon) + 7*f_3/(30*epsilon**2) - 167/(720*epsilon**2) + 1/(30*epsilon**3)","1028":"f_3**2/(60*epsilon) + 9*f_3/(80*epsilon) - 31*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(2400*epsilon) + 905/(1728*epsilon) - f_3/(5*epsilon**2) + 2*f_5/(3*epsilon**2) - 31/(72*epsilon**2) + 1/(10*epsilon**3)","1029":"229*f_3/(240*epsilon) + 3*f_5/(4*epsilon) - 147*f_7/(80*epsilon) - 133/(720*epsilon) + pi**4/(2400*epsilon) - f_3/(5*epsilon**2) + 1/(15*epsilon**2)","1030":"f_3**2/(60*epsilon) + 61*f_3/(72*epsilon) - 85*f_5/(72*epsilon) - pi**6/(4536*epsilon) + pi**4/(720*epsilon) + 133/(720*epsilon) - 2*f_3/(3*epsilon**2) + 2*f_5/(3*epsilon**2) - 1/(15*epsilon**2)","1031":"-f_3/epsilon - f_5/(2*epsilon) + 147*f_7/(80*epsilon)","1032":"-203*f_3/(6480*epsilon) + 13*f_5/(480*epsilon) - pi**4/(32400*epsilon) + 187/(15552*epsilon) + 11*f_3/(480*epsilon**2) - 13/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1033":"-1123*f_3/(17280*epsilon) - 7*f_5/(480*epsilon) - 31*pi**4/(172800*epsilon) + 27427/(207360*epsilon) + 47*f_3/(720*epsilon**2) - 2611/(17280*epsilon**2) + pi**4/(3600*epsilon**2) - f_3/(20*epsilon**3) + 7/(96*epsilon**3) - 1/(60*epsilon**4)","1034":"f_3**2/(20*epsilon) - 67*f_3/(720*epsilon) - 269/(34560*epsilon) + pi**4/(3600*epsilon) + f_3/(30*epsilon**2) - 29/(720*epsilon**2) + 1/(30*epsilon**3)","1035":"-7*f_3/(1296*epsilon) + f_5/(2880*epsilon) - pi**4/(129600*epsilon) + 11299/(1244160*epsilon) - 7*f_3/(960*epsilon**2) - 353/(207360*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 41/(4320*epsilon**3) + 7/(1440*epsilon**4)","1036":"-107*f_3/(1620*epsilon) + 49*f_5/(1440*epsilon) - pi**4/(32400*epsilon) + 637/(15552*epsilon) + 11*f_3/(480*epsilon**2) - 29/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1037":"-f_3**2/(72*epsilon) - 73*f_3/(720*epsilon) + 7*f_5/(48*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","1038":"f_3**2/(360*epsilon) - 7*f_3/(720*epsilon) + f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","1039":"11*f_3/(1152*epsilon) + f_5/(45*epsilon) - 209/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 49*f_3/(4320*epsilon**2) - 23/(2592*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","1040":"-f_3**2/(360*epsilon) + 13*f_3/(480*epsilon) - f_5/(16*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1041":"-2*f_3/(405*epsilon) - 31*f_5/(1440*epsilon) - pi**4/(32400*epsilon) + 103/(3888*epsilon) + 11*f_3/(480*epsilon**2) - 7/(480*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1042":"-1577*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) - 1/(34560*epsilon) + 11*pi**4/(622080*epsilon) + 11*f_3/(5184*epsilon**2) - 719/(207360*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 127/(25920*epsilon**3) - 1/(480*epsilon**4)","1043":"13903/(1399680*epsilon) - 23783/(1866240*epsilon**2) + 59/(6912*epsilon**3) - 37/(12960*epsilon**4) + 1/(2160*epsilon**5)","1044":"23689/(5598720*epsilon) - 643/(933120*epsilon**2) + 113/(31104*epsilon**3) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","1045":"f_3**2/(240*epsilon) + f_3/(40*epsilon) - 19*f_5/(288*epsilon) - pi**4/(3600*epsilon) + pi**6/(18144*epsilon) - f_3/(30*epsilon**2) + f_5/(24*epsilon**2)","1046":"23689/(5598720*epsilon) - 643/(933120*epsilon**2) + 113/(31104*epsilon**3) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","1047":"-1685/(559872*epsilon) + 3119/(933120*epsilon**2) + 1409/(311040*epsilon**3) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","1048":"31*f_3/(5184*epsilon) + f_5/(90*epsilon) - 29/(1944*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 7/(3240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1049":"13*f_3/(3456*epsilon) - 8771/(1399680*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 2669/(933120*epsilon**2) + 1553/(311040*epsilon**3) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","1050":"-37/(124416*epsilon) - 467/(51840*epsilon**2) - 17/(4320*epsilon**3) + 1/(120*epsilon**4)","1051":"-17*f_3/(5760*epsilon) + 41/(77760*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) + 1079/(311040*epsilon**2) - 649/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1052":"11*f_3/(5760*epsilon) - pi**4/(57600*epsilon) - 517/(414720*epsilon) - f_3/(480*epsilon**2) - 1/(13824*epsilon**2) + 1/(2880*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","1053":"83*f_3/(25920*epsilon) + f_5/(240*epsilon) - 683/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(1296*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1054":"47*f_3/(25920*epsilon) + f_5/(240*epsilon) - 211/(38880*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 1/(1620*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1055":"40649/(2799360*epsilon) - 31127/(1866240*epsilon**2) + 319/(34560*epsilon**3) - 37/(12960*epsilon**4) + 1/(2160*epsilon**5)","1056":"-535*f_3/(31104*epsilon) - 7*f_5/(4320*epsilon) + 73*pi**4/(1555200*epsilon) + 14059/(622080*epsilon) + 73*f_3/(12960*epsilon**2) - 2821/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 5/(864*epsilon**3) - 1/(1080*epsilon**4)","1057":"-1577*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) - 1/(34560*epsilon) + 11*pi**4/(622080*epsilon) + 11*f_3/(5184*epsilon**2) - 719/(207360*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 127/(25920*epsilon**3) - 1/(480*epsilon**4)","1058":"-7*f_3/(1920*epsilon) - 403/(311040*epsilon) + pi**4/(19200*epsilon) - f_3/(1440*epsilon**2) - 245/(62208*epsilon**2) + 71/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1059":"143/(155520*epsilon) + 323/(311040*epsilon**2) - 11/(3456*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","1060":"217*f_3/(25920*epsilon) - f_5/(240*epsilon) - 23*pi**4/(259200*epsilon) + 401/(69120*epsilon) - 23*f_3/(2160*epsilon**2) + pi**4/(21600*epsilon**2) + 119/(25920*epsilon**2) + f_3/(180*epsilon**3) - 5/(432*epsilon**3) + 1/(180*epsilon**4)","1061":"-7*f_3/(3456*epsilon) - 5/(3888*epsilon) + 7*pi**4/(172800*epsilon) - f_3/(480*epsilon**2) + 107/(311040*epsilon**2) - 217/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1062":"101*f_3/(11520*epsilon) + 7*f_5/(2880*epsilon) - 1961/(622080*epsilon) - pi**4/(38400*epsilon) - f_3/(320*epsilon**2) + pi**4/(86400*epsilon**2) + 853/(207360*epsilon**2) + f_3/(720*epsilon**3) - 3/(320*epsilon**3) + 1/(160*epsilon**4)","1063":"53*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 451/(414720*epsilon) - 7*f_3/(1440*epsilon**2) + 107/(69120*epsilon**2) + 1/(320*epsilon**3) + 17/(1440*epsilon**4) - 1/(60*epsilon**5)","1064":"23*f_3/(17280*epsilon) - pi**4/(86400*epsilon) - 2893/(7464960*epsilon) + f_3/(2880*epsilon**2) - 431/(746496*epsilon**2) + 797/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","1065":"-f_3**2/(360*epsilon) + 79*f_3/(1440*epsilon) - 13*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1066":"-121*f_3/(12960*epsilon) - f_5/(240*epsilon) - 7*pi**4/(129600*epsilon) + 14849/(622080*epsilon) - 7*f_3/(1080*epsilon**2) + 337/(103680*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 83/(4320*epsilon**3) + 7/(720*epsilon**4)","1067":"-11*f_3**2/(360*epsilon) + 7*f_3/(144*epsilon) + f_5/(144*epsilon) - pi**6/(27216*epsilon) - 17/(1440*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","1068":"433*f_3/(31104*epsilon) + 7*f_5/(4320*epsilon) - 535/(93312*epsilon) - 67*pi**4/(1555200*epsilon) - 67*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 73/(38880*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1069":"-f_3**2/(360*epsilon) + 53*f_3/(480*epsilon) - 7*f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1070":"-121*f_3/(12960*epsilon) - f_5/(240*epsilon) - 7*pi**4/(129600*epsilon) + 14849/(622080*epsilon) - 7*f_3/(1080*epsilon**2) + 337/(103680*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 83/(4320*epsilon**3) + 7/(720*epsilon**4)","1071":"2309*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 4097/(466560*epsilon) - 67*pi**4/(1555200*epsilon) - 67*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 91/(38880*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1072":"2237*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 67*pi**4/(1555200*epsilon) - 337/(93312*epsilon) - 67*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 11/(7776*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1073":"f_3**2/(360*epsilon) - 77*f_3/(720*epsilon) + 17*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 1/(1440*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","1074":"f_3**2/(72*epsilon) + 119*f_3/(1440*epsilon) - 19*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1075":"103*f_3/(6480*epsilon) - 41*f_5/(1440*epsilon) - pi**4/(32400*epsilon) + 187/(15552*epsilon) + 11*f_3/(480*epsilon**2) - 13/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1076":"-f_3**2/(360*epsilon) + 23*f_3/(480*epsilon) - f_5/(12*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1077":"-f_3/(120*epsilon) + 997/(622080*epsilon) + pi**4/(14400*epsilon) + f_3/(720*epsilon**2) - 371/(62208*epsilon**2) + 143/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1078":"2237*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 67*pi**4/(1555200*epsilon) - 337/(93312*epsilon) - 67*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 11/(7776*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1079":"-30989/(4199040*epsilon) + 53189/(5598720*epsilon**2) - 4319/(933120*epsilon**3) + 47/(38880*epsilon**4) - 1/(6480*epsilon**5)","1080":"-f_3**2/(72*epsilon) - 77*f_3/(720*epsilon) + 25*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 5/(288*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","1081":"2977/(622080*epsilon) + 241/(62208*epsilon**2) - 577/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1082":"899*f_3/(25920*epsilon) + f_5/(1440*epsilon) - 1577/(38880*epsilon) + pi**4/(51840*epsilon) - f_3/(32*epsilon**2) + pi**4/(14400*epsilon**2) + 4649/(103680*epsilon**2) + f_3/(120*epsilon**3) - 3/(160*epsilon**3) + 1/(240*epsilon**4)","1083":"-341*f_3/(77760*epsilon) + f_5/(480*epsilon) + 995/(93312*epsilon) + f_3/(96*epsilon**2) - 3119/(155520*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 5/(432*epsilon**3) - 1/(360*epsilon**4)","1084":"23*f_3/(4320*epsilon) - 2087/(622080*epsilon) - pi**4/(43200*epsilon) - f_3/(360*epsilon**2) + 629/(311040*epsilon**2) - 289/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1085":"140947/(25194240*epsilon) - 82703/(16796160*epsilon**2) + 5519/(2799360*epsilon**3) - 53/(116640*epsilon**4) + 1/(19440*epsilon**5)","1086":"431*f_3/(25920*epsilon) - f_5/(160*epsilon) - 565/(31104*epsilon) + pi**4/(51840*epsilon) - f_3/(32*epsilon**2) + pi**4/(14400*epsilon**2) + 757/(20736*epsilon**2) + f_3/(120*epsilon**3) - 3/(160*epsilon**3) + 1/(240*epsilon**4)","1087":"25163/(1866240*epsilon) + 487/(124416*epsilon**2) - 19/(1080*epsilon**3) + 11/(864*epsilon**4) - 1/(180*epsilon**5)","1088":"91571/(16796160*epsilon) + 1043/(622080*epsilon**2) - 13/(2430*epsilon**3) + 37/(12960*epsilon**4) - 1/(1620*epsilon**5)","1089":"f_3**2/(72*epsilon) + 79*f_3/(1440*epsilon) - 5*f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1090":"-139*f_3/(12960*epsilon) - f_5/(90*epsilon) - 7*pi**4/(129600*epsilon) + 20141/(622080*epsilon) - 7*f_3/(1080*epsilon**2) + pi**4/(21600*epsilon**2) + 553/(103680*epsilon**2) + f_3/(180*epsilon**3) - 83/(4320*epsilon**3) + 7/(720*epsilon**4)","1091":"-f_3**2/(360*epsilon) + 119*f_3/(1440*epsilon) - 17*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1092":"3587/(466560*epsilon) + 715/(124416*epsilon**2) - 163/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","1093":"67*f_3/(51840*epsilon) - 3187/(279936*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 4541/(933120*epsilon**2) + 1409/(311040*epsilon**3) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","1094":"-535*f_3/(31104*epsilon) - 7*f_5/(4320*epsilon) + 73*pi**4/(1555200*epsilon) + 16327/(622080*epsilon) + 73*f_3/(12960*epsilon**2) - 2929/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 5/(864*epsilon**3) - 1/(1080*epsilon**4)","1095":"197*f_3/(12960*epsilon) - 11*f_5/(240*epsilon) - pi**4/(32400*epsilon) + 103/(3888*epsilon) + 11*f_3/(480*epsilon**2) - 7/(480*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1096":"173*f_3/(17280*epsilon) - 2377/(311040*epsilon) - 7*pi**4/(172800*epsilon) - 7*f_3/(1440*epsilon**2) + 1259/(311040*epsilon**2) - 361/(103680*epsilon**3) + 7/(1080*epsilon**4) - 1/(240*epsilon**5)","1097":"-158723/(16796160*epsilon) + 56357/(5598720*epsilon**2) - 4391/(933120*epsilon**3) + 47/(38880*epsilon**4) - 1/(6480*epsilon**5)","1098":"-f_3**2/(360*epsilon) + 119*f_3/(1440*epsilon) - 17*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1099":"-f_3**2/(72*epsilon) - 59*f_3/(720*epsilon) + 17*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","1100":"47*f_3/(25920*epsilon) + f_5/(240*epsilon) - 121/(38880*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 1/(1620*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1101":"-11*f_3/(2160*epsilon) + pi**4/(21600*epsilon) + 353/(25920*epsilon) + f_3/(180*epsilon**2) - 1/(2160*epsilon**2) - 1/(180*epsilon**3)","1102":"-11*f_3/(5184*epsilon) + pi**4/(259200*epsilon) + 2647/(5598720*epsilon) + f_3/(2160*epsilon**2) + 181/(186624*epsilon**2) + 493/(155520*epsilon**3) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","1103":"91571/(16796160*epsilon) + 1043/(622080*epsilon**2) - 13/(2430*epsilon**3) + 37/(12960*epsilon**4) - 1/(1620*epsilon**5)","1104":"-f_3/(5184*epsilon) - 7*f_5/(1440*epsilon) - pi**4/(129600*epsilon) + 6691/(1244160*epsilon) - 7*f_3/(960*epsilon**2) + 367/(207360*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 41/(4320*epsilon**3) + 7/(1440*epsilon**4)","1105":"-17*f_3/(6912*epsilon) - pi**4/(345600*epsilon) - 1387/(11197440*epsilon) - f_3/(2880*epsilon**2) - 13/(414720*epsilon**2) + 239/(51840*epsilon**3) - 43/(8640*epsilon**4) + 1/(540*epsilon**5)","1106":"29*f_3/(10368*epsilon) + 7*f_5/(1440*epsilon) - 1399/(311040*epsilon) - pi**4/(103680*epsilon) - f_3/(864*epsilon**2) - 131/(20736*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(135*epsilon**3) + 1/(80*epsilon**4)","1107":"19*f_3/(6480*epsilon) + f_5/(2880*epsilon) - pi**4/(129600*epsilon) + 3019/(1244160*epsilon) - 7*f_3/(960*epsilon**2) - 13/(41472*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 41/(4320*epsilon**3) + 7/(1440*epsilon**4)","1108":"f_3/(320*epsilon) - pi**4/(86400*epsilon) - 73/(233280*epsilon) - f_3/(720*epsilon**2) - 211/(311040*epsilon**2) - 49/(10368*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","1109":"-29*f_3/(1152*epsilon) - 7*f_5/(1440*epsilon) + 83/(17280*epsilon) + 13*pi**4/(172800*epsilon) + 13*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1/(1440*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","1110":"-97*f_3/(5760*epsilon) - 7*f_5/(1440*epsilon) + 7/(3456*epsilon) + 13*pi**4/(172800*epsilon) + 13*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1/(1440*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","1111":"191*f_3/(5760*epsilon) + 7*f_5/(1440*epsilon) - 6809/(207360*epsilon) - pi**4/(11520*epsilon) - f_3/(96*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(384*epsilon**2) + f_3/(360*epsilon**3) - 47/(4320*epsilon**3) + 1/(360*epsilon**4)","1112":"-f_3**2/(360*epsilon) + 79*f_3/(1440*epsilon) - 13*f_5/(144*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1113":"f_3**2/(360*epsilon) - 7*f_3/(240*epsilon) + 5*f_5/(144*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","1114":"-1565/(186624*epsilon) + 329/(311040*epsilon**2) - 317/(51840*epsilon**3) + 1/(80*epsilon**4) - 1/(120*epsilon**5)","1115":"-133*f_3/(25920*epsilon) + 13*f_5/(720*epsilon) - 8/(1215*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 7/(3240*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1116":"31*f_3/(25920*epsilon) - f_5/(240*epsilon) - 11*pi**4/(259200*epsilon) + 679/(124416*epsilon) - 11*f_3/(2160*epsilon**2) - 367/(51840*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 37/(4320*epsilon**3) + 1/(120*epsilon**4)","1117":"29*f_3/(10368*epsilon) + 7*f_5/(1440*epsilon) - 1399/(311040*epsilon) - pi**4/(103680*epsilon) - f_3/(864*epsilon**2) - 131/(20736*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(135*epsilon**3) + 1/(80*epsilon**4)","1118":"-f_3**2/(72*epsilon) - f_3/(720*epsilon) + f_5/(48*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2)","1119":"11*f_3/(25920*epsilon) + f_5/(90*epsilon) - 79/(15552*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 1/(1296*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1120":"-197*f_3/(622080*epsilon) - f_5/(2160*epsilon) - 437/(933120*epsilon) - pi**4/(6220800*epsilon) + 23*f_3/(17280*epsilon**2) - 1243/(622080*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) + 133/(25920*epsilon**3) - 11/(4320*epsilon**4)","1121":"-f_3**2/(72*epsilon) - 7*f_3/(2160*epsilon) + 11*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 149/(6480*epsilon) + pi**4/(21600*epsilon) + 7*f_3/(360*epsilon**2) - f_5/(36*epsilon**2) + 31/(1440*epsilon**2) - 1/(120*epsilon**3)","1122":"f_3**2/(360*epsilon) - 157*f_3/(2160*epsilon) + 19*f_5/(144*epsilon) - pi**6/(27216*epsilon) - 149/(6480*epsilon) + pi**4/(21600*epsilon) + 7*f_3/(360*epsilon**2) - f_5/(36*epsilon**2) + 31/(1440*epsilon**2) - 1/(120*epsilon**3)","1123":"-83*f_3/(2592*epsilon) + 7*f_5/(720*epsilon) - pi**4/(32400*epsilon) + 103/(3888*epsilon) + 11*f_3/(480*epsilon**2) - 7/(480*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1124":"-11*f_3**2/(360*epsilon) + 277*f_3/(4320*epsilon) + 11*f_5/(144*epsilon) - 487/(5184*epsilon) - pi**6/(27216*epsilon) + pi**4/(8640*epsilon) - f_3/(72*epsilon**2) - f_5/(36*epsilon**2) + 71/(1440*epsilon**2) - 1/(120*epsilon**3)","1125":"-361*f_3/(12960*epsilon) + 17*f_5/(720*epsilon) - pi**4/(32400*epsilon) + 187/(15552*epsilon) + 11*f_3/(480*epsilon**2) - 13/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1126":"47*f_3/(25920*epsilon) + f_5/(240*epsilon) - 211/(38880*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 1/(1620*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1127":"251*f_3/(12960*epsilon) - 23*f_5/(720*epsilon) - pi**4/(32400*epsilon) + 187/(15552*epsilon) + 11*f_3/(480*epsilon**2) - 13/(1440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1128":"-f_3**2/(360*epsilon) + 13*f_3/(480*epsilon) - f_5/(16*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1129":"-61*f_3/(25920*epsilon) - 7*f_5/(720*epsilon) + 163/(77760*epsilon) + 17*pi**4/(259200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 13/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1130":"-5399/(3732480*epsilon) - 5009/(3732480*epsilon**2) + 41/(12960*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1131":"f_3/(4860*epsilon) + f_5/(1440*epsilon) - 9199/(3732480*epsilon) + pi**4/(77760*epsilon) + f_3/(648*epsilon**2) - 173/(124416*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 89/(25920*epsilon**3) - 7/(4320*epsilon**4)","1132":"130201/(201553920*epsilon) - 1009/(1679616*epsilon**2) + 1909/(5598720*epsilon**3) - 31/(233280*epsilon**4) + 1/(38880*epsilon**5)","1133":"83*f_3/(311040*epsilon) + pi**4/(3110400*epsilon) + 37547/(50388480*epsilon) - f_3/(6480*epsilon**2) - 1717/(2099520*epsilon**2) + 1693/(2799360*epsilon**3) - 31/(116640*epsilon**4) + 1/(19440*epsilon**5)","1134":"f_3/(3840*epsilon) - pi**4/(345600*epsilon) - 503/(1866240*epsilon) - f_3/(2880*epsilon**2) + 3407/(3732480*epsilon**2) - 1/(2160*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1135":"7*f_3/(17280*epsilon) - pi**4/(86400*epsilon) + 323/(829440*epsilon) + f_3/(2880*epsilon**2) + 461/(3732480*epsilon**2) + 47/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","1136":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 83/(165888*epsilon) + f_3/(2880*epsilon**2) + 707/(1244160*epsilon**2) + 29/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","1137":"-533/(1244160*epsilon) - 167/(207360*epsilon**2) + 11/(8640*epsilon**3) - 1/(1440*epsilon**4)","1138":"-f_3/(1728*epsilon) - 275/(746496*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 767/(933120*epsilon**2) - 133/(77760*epsilon**3) - 1/(432*epsilon**4) + 1/(180*epsilon**5)","1139":"-211*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 11*pi**4/(3110400*epsilon) + 2057/(3732480*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 467/(622080*epsilon**2) - f_3/(2160*epsilon**3) + 13/(8640*epsilon**3) - 1/(480*epsilon**4)","1140":"19*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 23/(46656*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(1944*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1141":"-13*f_3/(155520*epsilon) + f_5/(1440*epsilon) - 6761/(3732480*epsilon) + 29*pi**4/(1555200*epsilon) + 29*f_3/(12960*epsilon**2) - 143/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 31/(12960*epsilon**3) - 1/(1080*epsilon**4)","1142":"f_3/(4860*epsilon) + f_5/(1440*epsilon) - 9199/(3732480*epsilon) + pi**4/(77760*epsilon) + f_3/(648*epsilon**2) - 173/(124416*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 89/(25920*epsilon**3) - 7/(4320*epsilon**4)","1143":"-53857/(100776960*epsilon) - 16441/(33592320*epsilon**2) + 37/(38880*epsilon**3) - 113/(233280*epsilon**4) + 1/(9720*epsilon**5)","1144":"-7*f_3/(34560*epsilon) + 115/(497664*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 589/(3732480*epsilon**2) + 17/(155520*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1145":"10549/(25194240*epsilon) - 1121/(1679616*epsilon**2) + 3793/(5598720*epsilon**3) - 41/(116640*epsilon**4) + 1/(12960*epsilon**5)","1146":"73*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 83/(50388480*epsilon) - f_3/(25920*epsilon**2) - 1817/(4199040*epsilon**2) + 3577/(5598720*epsilon**3) - 41/(116640*epsilon**4) + 1/(12960*epsilon**5)","1147":"-61*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1811/(3732480*epsilon) + f_3/(8640*epsilon**2) + 229/(1119744*epsilon**2) - 2041/(1866240*epsilon**3) + 1/(1215*epsilon**4) - 1/(4320*epsilon**5)","1148":"229/(3359232*epsilon) - 2549/(8398080*epsilon**2) + 349/(559872*epsilon**3) - 1/(1944*epsilon**4) + 1/(6480*epsilon**5)","1149":"229/(3359232*epsilon) - 2549/(8398080*epsilon**2) + 349/(559872*epsilon**3) - 1/(1944*epsilon**4) + 1/(6480*epsilon**5)","1150":"8789/(11197440*epsilon) + 9701/(11197440*epsilon**2) - 19/(9720*epsilon**3) + 31/(25920*epsilon**4) - 1/(3240*epsilon**5)","1151":"11*f_3/(11520*epsilon) - 581/(1244160*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 73/(311040*epsilon**2) + 299/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1152":"11*f_3/(11520*epsilon) - 619/(1244160*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 181/(311040*epsilon**2) + 371/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1153":"-1579/(1866240*epsilon) - 2489/(3732480*epsilon**2) + 11/(5184*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1154":"-f_3/(1920*epsilon) - 491/(7464960*epsilon) + 319/(622080*epsilon**2) + 5/(10368*epsilon**3) - 1/(1440*epsilon**4)","1155":"-1247/(3732480*epsilon) + 427/(311040*epsilon**2) + 5/(5184*epsilon**3) - 1/(720*epsilon**4)","1156":"-7/(9720*epsilon) - 23/(155520*epsilon**2) + 55/(41472*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1157":"11*f_3/(31104*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 437/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1158":"91*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 1/(1458*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(19440*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1159":"19*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 23/(46656*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(1944*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1160":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 83/(165888*epsilon) + f_3/(2880*epsilon**2) + 707/(1244160*epsilon**2) + 29/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","1161":"11*f_3/(20736*epsilon) - 9013/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 6097/(11197440*epsilon**2) - 241/(466560*epsilon**3) + 1/(576*epsilon**4) - 1/(1080*epsilon**5)","1162":"-4879/(11197440*epsilon) + 89/(233280*epsilon**2) - 347/(311040*epsilon**3) + 1/(810*epsilon**4) - 1/(2160*epsilon**5)","1163":"-17*f_3/(155520*epsilon) - f_5/(540*epsilon) - 23*pi**4/(1555200*epsilon) + 77/(46656*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(1944*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1164":"199*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 931/(466560*epsilon) - 23*pi**4/(1555200*epsilon) - 23*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 47/(38880*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1165":"127*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 23*pi**4/(1555200*epsilon) - 103/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1166":"31*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1223/(2099520*epsilon) + f_3/(8640*epsilon**2) - 5657/(11197440*epsilon**2) - 31/(58320*epsilon**3) + 101/(77760*epsilon**4) - 1/(1620*epsilon**5)","1167":"91*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 131/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 29/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1168":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 83/(165888*epsilon) + f_3/(2880*epsilon**2) + 707/(1244160*epsilon**2) + 29/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","1169":"1079/(933120*epsilon) - 161/(311040*epsilon**2) + 203/(103680*epsilon**3) - 1/(360*epsilon**4) + 1/(720*epsilon**5)","1170":"11*f_3/(20736*epsilon) - 9013/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 6097/(11197440*epsilon**2) - 241/(466560*epsilon**3) + 1/(576*epsilon**4) - 1/(1080*epsilon**5)","1171":"-4879/(11197440*epsilon) + 89/(233280*epsilon**2) - 347/(311040*epsilon**3) + 1/(810*epsilon**4) - 1/(2160*epsilon**5)","1172":"-5399/(3732480*epsilon) - 5009/(3732480*epsilon**2) + 41/(12960*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1173":"-683/(622080*epsilon) - 77/(155520*epsilon**2) + 347/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1174":"f_3/(3840*epsilon) - pi**4/(345600*epsilon) - 503/(1866240*epsilon) - f_3/(2880*epsilon**2) + 3407/(3732480*epsilon**2) - 1/(2160*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1175":"-f_3/(4320*epsilon) - pi**4/(172800*epsilon) + 317/(2488320*epsilon) + f_3/(960*epsilon**2) - 95/(746496*epsilon**2) - 5/(62208*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","1176":"517/(3732480*epsilon) + 479/(5598720*epsilon**2) - 1897/(1866240*epsilon**3) + 1/(1215*epsilon**4) - 1/(4320*epsilon**5)","1177":"-5003/(6718464*epsilon) + 5371/(5598720*epsilon**2) - 1237/(1866240*epsilon**3) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","1178":"-11*f_3/(20736*epsilon) - 18719/(33592320*epsilon) - pi**4/(1036800*epsilon) + f_3/(2160*epsilon**2) + 2797/(2799360*epsilon**2) - 1021/(933120*epsilon**3) + 5/(7776*epsilon**4) - 1/(6480*epsilon**5)","1179":"-4879/(11197440*epsilon) + 89/(233280*epsilon**2) - 347/(311040*epsilon**3) + 1/(810*epsilon**4) - 1/(2160*epsilon**5)","1180":"31*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1223/(2099520*epsilon) + f_3/(8640*epsilon**2) - 5657/(11197440*epsilon**2) - 31/(58320*epsilon**3) + 101/(77760*epsilon**4) - 1/(1620*epsilon**5)","1181":"11*f_3/(20736*epsilon) - 9013/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 6097/(11197440*epsilon**2) - 241/(466560*epsilon**3) + 1/(576*epsilon**4) - 1/(1080*epsilon**5)","1182":"103/(466560*epsilon) + 559/(746496*epsilon**2) - 1/(1440*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1183":"-7*f_3/(8640*epsilon) - pi**4/(172800*epsilon) + 3049/(2488320*epsilon) + f_3/(960*epsilon**2) - 23/(746496*epsilon**2) - 97/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","1184":"11*f_3/(20736*epsilon) - 9013/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 6097/(11197440*epsilon**2) - 241/(466560*epsilon**3) + 1/(576*epsilon**4) - 1/(1080*epsilon**5)","1185":"101/(622080*epsilon) - 287/(466560*epsilon**2) + 23/(20736*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","1186":"7*f_3/(6912*epsilon) - 23/(20736*epsilon) + pi**4/(345600*epsilon) - f_3/(720*epsilon**2) + 361/(466560*epsilon**2) + 79/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","1187":"f_3/(2304*epsilon) - pi**4/(1036800*epsilon) + 113/(349920*epsilon) - f_3/(8640*epsilon**2) + 235/(2239488*epsilon**2) - 311/(233280*epsilon**3) + 49/(25920*epsilon**4) - 1/(1080*epsilon**5)","1188":"1079/(933120*epsilon) - 161/(311040*epsilon**2) + 203/(103680*epsilon**3) - 1/(360*epsilon**4) + 1/(720*epsilon**5)","1189":"-7*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 821/(933120*epsilon) + f_3/(8640*epsilon**2) + 3911/(3732480*epsilon**2) - 1/(1080*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1190":"7*f_3/(25920*epsilon) - pi**4/(518400*epsilon) - 43/(1244160*epsilon) - f_3/(4320*epsilon**2) - 241/(5598720*epsilon**2) - 5/(46656*epsilon**3) + 13/(12960*epsilon**4) - 1/(1080*epsilon**5)","1191":"-139*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 4579/(3732480*epsilon) + 29*pi**4/(1555200*epsilon) + 29*f_3/(12960*epsilon**2) - 359/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 31/(12960*epsilon**3) - 1/(1080*epsilon**4)","1192":"-139*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 29*pi**4/(1555200*epsilon) + 8683/(3732480*epsilon) + 29*f_3/(12960*epsilon**2) - 467/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 31/(12960*epsilon**3) - 1/(1080*epsilon**4)","1193":"-229*f_3/(155520*epsilon) + f_5/(1440*epsilon) - 2117/(3732480*epsilon) + 29*pi**4/(1555200*epsilon) + 29*f_3/(12960*epsilon**2) - 197/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 31/(12960*epsilon**3) - 1/(1080*epsilon**4)","1194":"19*f_3/(25920*epsilon) - 7*pi**4/(518400*epsilon) + 641/(2488320*epsilon) + f_3/(8640*epsilon**2) + 4061/(3732480*epsilon**2) - 241/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","1195":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 83/(165888*epsilon) + f_3/(2880*epsilon**2) + 707/(1244160*epsilon**2) + 29/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","1196":"103*f_3/(103680*epsilon) - pi**4/(207360*epsilon) - 1/(5120*epsilon) - f_3/(1728*epsilon**2) + 203/(311040*epsilon**2) + 203/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1197":"f_3/(6480*epsilon) - pi**4/(129600*epsilon) + 95/(165888*epsilon) + 7*f_3/(8640*epsilon**2) + 2189/(3732480*epsilon**2) - 169/(311040*epsilon**3) - 43/(25920*epsilon**4) + 1/(720*epsilon**5)","1198":"49*f_3/(25920*epsilon) - 139/(103680*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) + 89/(77760*epsilon**2) + 179/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1199":"f_3/(2304*epsilon) - pi**4/(1036800*epsilon) + 113/(349920*epsilon) - f_3/(8640*epsilon**2) + 235/(2239488*epsilon**2) - 311/(233280*epsilon**3) + 49/(25920*epsilon**4) - 1/(1080*epsilon**5)","1200":"-f_3/(12960*epsilon) - 1511/(1866240*epsilon) + 637/(466560*epsilon**2) - 563/(311040*epsilon**3) + 1/(720*epsilon**4) - 1/(2160*epsilon**5)","1201":"f_3/(8640*epsilon) - pi**4/(518400*epsilon) + 31/(622080*epsilon) - f_3/(4320*epsilon**2) + 17/(155520*epsilon**2) + 1/(3888*epsilon**3) + 1/(2160*epsilon**4) - 1/(1080*epsilon**5)","1202":"7*f_3/(25920*epsilon) - pi**4/(518400*epsilon) - 43/(1244160*epsilon) - f_3/(4320*epsilon**2) - 241/(5598720*epsilon**2) - 5/(46656*epsilon**3) + 13/(12960*epsilon**4) - 1/(1080*epsilon**5)","1203":"-f_3/(41472*epsilon) + pi**4/(2073600*epsilon) + 503/(7464960*epsilon) + f_3/(17280*epsilon**2) - 967/(7464960*epsilon**2) - 19/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","1204":"-17*f_3/(207360*epsilon) + pi**4/(6220800*epsilon) + 2153/(44789760*epsilon) + f_3/(51840*epsilon**2) + 1373/(22394880*epsilon**2) + 113/(933120*epsilon**3) - 47/(155520*epsilon**4) + 1/(6480*epsilon**5)","1205":"23*f_3/(207360*epsilon) - 1027/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 373/(7464960*epsilon**2) - 47/(311040*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1206":"-f_3/(41472*epsilon) - 6431/(100776960*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 2981/(67184640*epsilon**2) + 41/(349920*epsilon**3) - 7/(31104*epsilon**4) + 1/(9720*epsilon**5)","1207":"13*f_3/(311040*epsilon) - pi**4/(1555200*epsilon) - 167/(134369280*epsilon) + f_3/(51840*epsilon**2) - 247/(7464960*epsilon**2) + 53/(373248*epsilon**3) - 29/(155520*epsilon**4) + 1/(12960*epsilon**5)","1208":"-f_3/(11520*epsilon) - 29/(552960*epsilon) + pi**4/(518400*epsilon) - f_3/(17280*epsilon**2) + 1/(829440*epsilon**2) - 61/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(4320*epsilon**5)","1209":"-f_3/(41472*epsilon) + pi**4/(2073600*epsilon) + 503/(7464960*epsilon) + f_3/(17280*epsilon**2) - 967/(7464960*epsilon**2) - 19/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","1210":"f_3/(8640*epsilon) - pi**4/(518400*epsilon) + 31/(622080*epsilon) - f_3/(4320*epsilon**2) + 17/(155520*epsilon**2) + 1/(3888*epsilon**3) + 1/(2160*epsilon**4) - 1/(1080*epsilon**5)","1211":"23*f_3/(207360*epsilon) - 1027/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 373/(7464960*epsilon**2) - 47/(311040*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1212":"7*f_3/(25920*epsilon) - pi**4/(518400*epsilon) - 43/(1244160*epsilon) - f_3/(4320*epsilon**2) - 241/(5598720*epsilon**2) - 5/(46656*epsilon**3) + 13/(12960*epsilon**4) - 1/(1080*epsilon**5)","1213":"-7*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 821/(933120*epsilon) + f_3/(8640*epsilon**2) + 3911/(3732480*epsilon**2) - 1/(1080*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1214":"-f_3/(1296*epsilon) - 1271/(3732480*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3857/(3732480*epsilon**2) + 7/(2592*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1215":"-13*f_3/(20736*epsilon) - 23/(165888*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 733/(3732480*epsilon**2) - 11/(31104*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1216":"f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 703/(1244160*epsilon) + f_3/(8640*epsilon**2) - 31/(311040*epsilon**2) + 55/(41472*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1217":"91*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 1/(1458*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(19440*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1218":"f_3/(4860*epsilon) + f_5/(1440*epsilon) - 9199/(3732480*epsilon) + pi**4/(77760*epsilon) + f_3/(648*epsilon**2) - 173/(124416*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 89/(25920*epsilon**3) - 7/(4320*epsilon**4)","1219":"127*f_3/(155520*epsilon) - f_5/(540*epsilon) - 23*pi**4/(1555200*epsilon) + 329/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1220":"1079/(933120*epsilon) - 161/(311040*epsilon**2) + 203/(103680*epsilon**3) - 1/(360*epsilon**4) + 1/(720*epsilon**5)","1221":"-1579/(1866240*epsilon) - 2489/(3732480*epsilon**2) + 11/(5184*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1222":"-f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 953/(2488320*epsilon) + f_3/(2880*epsilon**2) + 611/(1244160*epsilon**2) + 17/(51840*epsilon**3) - 29/(8640*epsilon**4) + 1/(360*epsilon**5)","1223":"1751/(3732480*epsilon) - 107/(311040*epsilon**2) + 191/(103680*epsilon**3) - 1/(360*epsilon**4) + 1/(720*epsilon**5)","1224":"91*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 1/(1458*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(19440*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1225":"-133*f_3/(155520*epsilon) + f_5/(1440*epsilon) - 1169/(1244160*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(129600*epsilon**2) + 23/(34560*epsilon**2) - f_3/(1080*epsilon**3) + 1/(576*epsilon**3) - 1/(720*epsilon**4)","1226":"-49*f_3/(38880*epsilon) + f_5/(540*epsilon) - 7063/(3732480*epsilon) + 13*pi**4/(777600*epsilon) + 13*f_3/(6480*epsilon**2) - 1193/(622080*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 53/(25920*epsilon**3) - 1/(1440*epsilon**4)","1227":"-7*f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 493/(466560*epsilon) - f_3/(4320*epsilon**2) + 4811/(3732480*epsilon**2) - 1/(864*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1228":"-17*f_3/(207360*epsilon) + pi**4/(6220800*epsilon) + 2153/(44789760*epsilon) + f_3/(51840*epsilon**2) + 1373/(22394880*epsilon**2) + 113/(933120*epsilon**3) - 47/(155520*epsilon**4) + 1/(6480*epsilon**5)","1229":"-5*f_3/(10368*epsilon) - pi**4/(518400*epsilon) + 385/(373248*epsilon) - f_3/(4320*epsilon**2) + 35/(746496*epsilon**2) + 43/(25920*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1230":"23*f_3/(207360*epsilon) - 1027/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 373/(7464960*epsilon**2) - 47/(311040*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1231":"-f_3/(41472*epsilon) - 6431/(100776960*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 2981/(67184640*epsilon**2) + 41/(349920*epsilon**3) - 7/(31104*epsilon**4) + 1/(9720*epsilon**5)","1232":"f_3/(8640*epsilon) - pi**4/(518400*epsilon) + 31/(622080*epsilon) - f_3/(4320*epsilon**2) + 17/(155520*epsilon**2) + 1/(3888*epsilon**3) + 1/(2160*epsilon**4) - 1/(1080*epsilon**5)","1233":"-17*f_3/(207360*epsilon) + pi**4/(6220800*epsilon) + 2153/(44789760*epsilon) + f_3/(51840*epsilon**2) + 1373/(22394880*epsilon**2) + 113/(933120*epsilon**3) - 47/(155520*epsilon**4) + 1/(6480*epsilon**5)","1234":"-47/(7464960*epsilon) - 907/(7464960*epsilon**2) - 1/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","1235":"-5285/(80621568*epsilon) - 943/(134369280*epsilon**2) + 49/(559872*epsilon**3) - 7/(62208*epsilon**4) + 1/(19440*epsilon**5)","1236":"-f_3/(41472*epsilon) + pi**4/(2073600*epsilon) + 503/(7464960*epsilon) + f_3/(17280*epsilon**2) - 967/(7464960*epsilon**2) - 19/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","1237":"23*f_3/(207360*epsilon) - 1027/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 373/(7464960*epsilon**2) - 47/(311040*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1238":"f_3/(8640*epsilon) - pi**4/(518400*epsilon) + 31/(622080*epsilon) - f_3/(4320*epsilon**2) + 17/(155520*epsilon**2) + 1/(3888*epsilon**3) + 1/(2160*epsilon**4) - 1/(1080*epsilon**5)","1239":"-17*f_3/(207360*epsilon) + pi**4/(6220800*epsilon) + 2153/(44789760*epsilon) + f_3/(51840*epsilon**2) + 1373/(22394880*epsilon**2) + 113/(933120*epsilon**3) - 47/(155520*epsilon**4) + 1/(6480*epsilon**5)","1240":"-f_3/(19440*epsilon) - pi**4/(3110400*epsilon) + 13249/(134369280*epsilon) + f_3/(17280*epsilon**2) - 943/(7464960*epsilon**2) + 337/(1866240*epsilon**3) - 29/(155520*epsilon**4) + 1/(12960*epsilon**5)","1241":"11*f_3/(1152*epsilon) + f_5/(45*epsilon) - 209/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 49*f_3/(4320*epsilon**2) - 23/(2592*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","1242":"-7*f_3/(2304*epsilon) + f_5/(360*epsilon) + pi**4/(115200*epsilon) + 1993/(1244160*epsilon) - 61*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1477/(207360*epsilon**2) + f_3/(80*epsilon**3) - 31/(1728*epsilon**3) + 11/(1440*epsilon**4)","1243":"3587/(466560*epsilon) + 715/(124416*epsilon**2) - 163/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","1244":"f_3/(2160*epsilon) - 8549/(933120*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 3697/(622080*epsilon**2) + 7/(2592*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","1245":"-49*f_3/(25920*epsilon) + 7*f_5/(1440*epsilon) - 7*pi**4/(259200*epsilon) + 1231/(1244160*epsilon) - 7*f_3/(2160*epsilon**2) - 79/(207360*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 53/(8640*epsilon**3) + 7/(1440*epsilon**4)","1246":"-f_3/(960*epsilon) + 127/(933120*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 1681/(622080*epsilon**2) - 1/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","1247":"f_3/(11520*epsilon) - 33989/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 3367/(3732480*epsilon**2) + 119/(31104*epsilon**3) - 109/(25920*epsilon**4) + 1/(540*epsilon**5)","1248":"67*f_3/(8640*epsilon) - pi**4/(17280*epsilon) + 419/(46656*epsilon) - f_3/(144*epsilon**2) + 4583/(622080*epsilon**2) - 127/(12960*epsilon**3) + 7/(864*epsilon**4) - 1/(180*epsilon**5)","1249":"f_3**2/(360*epsilon) - 13*f_3/(1440*epsilon) + f_5/(48*epsilon) - pi**6/(27216*epsilon) + pi**4/(14400*epsilon) + 209/(5760*epsilon) + f_3/(120*epsilon**2) - f_5/(36*epsilon**2) + 23/(864*epsilon**2) - 1/(40*epsilon**3)","1250":"-37*f_3/(4320*epsilon) - pi**4/(43200*epsilon) + 17/(648*epsilon) - f_3/(360*epsilon**2) + 7/(1080*epsilon**2) - 1/(180*epsilon**3)","1251":"5*f_3/(384*epsilon) + 3*f_5/(160*epsilon) - 209/(17280*epsilon) - 7*pi**4/(172800*epsilon) + 49*f_3/(4320*epsilon**2) - 23/(2592*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","1252":"17*f_3/(38880*epsilon) + f_5/(540*epsilon) - 12763/(3732480*epsilon) + pi**4/(77760*epsilon) + f_3/(648*epsilon**2) - 1081/(622080*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 89/(25920*epsilon**3) - 7/(4320*epsilon**4)","1253":"-71*f_3/(11520*epsilon) - 7*f_5/(2880*epsilon) + pi**4/(115200*epsilon) + 8257/(1244160*epsilon) - 61*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1909/(207360*epsilon**2) + f_3/(80*epsilon**3) - 31/(1728*epsilon**3) + 11/(1440*epsilon**4)","1254":"-53857/(100776960*epsilon) - 16441/(33592320*epsilon**2) + 37/(38880*epsilon**3) - 113/(233280*epsilon**4) + 1/(9720*epsilon**5)","1255":"-7*f_3/(34560*epsilon) + 115/(497664*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 589/(3732480*epsilon**2) + 17/(155520*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1256":"8789/(11197440*epsilon) + 9701/(11197440*epsilon**2) - 19/(9720*epsilon**3) + 31/(25920*epsilon**4) - 1/(3240*epsilon**5)","1257":"-7*f_3/(34560*epsilon) + 115/(497664*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 589/(3732480*epsilon**2) + 17/(155520*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1258":"f_3/(3840*epsilon) - pi**4/(345600*epsilon) - 503/(1866240*epsilon) - f_3/(2880*epsilon**2) + 3407/(3732480*epsilon**2) - 1/(2160*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1259":"127*f_3/(155520*epsilon) - f_5/(540*epsilon) - 23*pi**4/(1555200*epsilon) + 329/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1260":"127*f_3/(155520*epsilon) - f_5/(540*epsilon) - 23*pi**4/(1555200*epsilon) + 329/(466560*epsilon) - 23*f_3/(12960*epsilon**2) + 11/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1261":"-f_3/(1728*epsilon) - 275/(746496*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 767/(933120*epsilon**2) - 133/(77760*epsilon**3) - 1/(432*epsilon**4) + 1/(180*epsilon**5)","1262":"5663/(11197440*epsilon) + 1609/(2239488*epsilon**2) - 73/(38880*epsilon**3) + 31/(25920*epsilon**4) - 1/(3240*epsilon**5)","1263":"-11*f_3/(34560*epsilon) - 1351/(3732480*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 3817/(3732480*epsilon**2) - 1/(77760*epsilon**3) - 61/(25920*epsilon**4) + 1/(540*epsilon**5)","1264":"-229*f_3/(155520*epsilon) + f_5/(1440*epsilon) - 2117/(3732480*epsilon) + 29*pi**4/(1555200*epsilon) + 29*f_3/(12960*epsilon**2) - 197/(155520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 31/(12960*epsilon**3) - 1/(1080*epsilon**4)","1265":"-499*f_3/(311040*epsilon) + f_5/(2880*epsilon) + 4579/(7464960*epsilon) + 29*pi**4/(3110400*epsilon) + 29*f_3/(25920*epsilon**2) - 359/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 31/(25920*epsilon**3) - 1/(2160*epsilon**4)","1266":"103/(466560*epsilon) + 559/(746496*epsilon**2) - 1/(1440*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1267":"-139*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 29*pi**4/(3110400*epsilon) + 8683/(7464960*epsilon) + 29*f_3/(25920*epsilon**2) - 467/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 31/(25920*epsilon**3) - 1/(2160*epsilon**4)","1268":"-7*f_3/(34560*epsilon) + 115/(497664*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 589/(3732480*epsilon**2) + 17/(155520*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1269":"11*f_3/(20736*epsilon) - 9013/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 6097/(11197440*epsilon**2) - 241/(466560*epsilon**3) + 1/(576*epsilon**4) - 1/(1080*epsilon**5)","1270":"-211*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 11*pi**4/(3110400*epsilon) + 2057/(3732480*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 467/(622080*epsilon**2) - f_3/(2160*epsilon**3) + 13/(8640*epsilon**3) - 1/(480*epsilon**4)","1271":"-7*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 821/(933120*epsilon) + f_3/(8640*epsilon**2) + 3911/(3732480*epsilon**2) - 1/(1080*epsilon**3) - 17/(8640*epsilon**4) + 1/(540*epsilon**5)","1272":"-13*f_3/(20736*epsilon) - 23/(165888*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 733/(3732480*epsilon**2) - 11/(31104*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1273":"-133*f_3/(155520*epsilon) + f_5/(1440*epsilon) - 1169/(1244160*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(129600*epsilon**2) + 23/(34560*epsilon**2) - f_3/(1080*epsilon**3) + 1/(576*epsilon**3) - 1/(720*epsilon**4)","1274":"-f_3/(960*epsilon) + 1669/(3732480*epsilon) + 319/(311040*epsilon**2) + 5/(5184*epsilon**3) - 1/(720*epsilon**4)","1275":"-533/(1244160*epsilon) - 167/(207360*epsilon**2) + 11/(8640*epsilon**3) - 1/(1440*epsilon**4)","1276":"23*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 229/(4976640*epsilon) - f_3/(17280*epsilon**2) - 421/(7464960*epsilon**2) - 7/(62208*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1277":"f_3/(8640*epsilon) - pi**4/(518400*epsilon) + 31/(622080*epsilon) - f_3/(4320*epsilon**2) + 17/(155520*epsilon**2) + 1/(3888*epsilon**3) + 1/(2160*epsilon**4) - 1/(1080*epsilon**5)","1278":"f_3**2/(360*epsilon) - 7*f_3/(240*epsilon) + f_5/(144*epsilon) - pi**6/(27216*epsilon) + 1/(96*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) - f_5/(36*epsilon**2) + 1/(360*epsilon**2)","1279":"-7*f_3/(311040*epsilon) - 7/(995328*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 19/(1244160*epsilon**2) - 11/(311040*epsilon**3) - 7/(77760*epsilon**4) + 1/(6480*epsilon**5)","1280":"f_3**2/(72*epsilon) - 41*f_3/(1440*epsilon) - f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1281":"f_3**2/(360*epsilon) - 13*f_3/(1440*epsilon) + f_5/(48*epsilon) - pi**6/(27216*epsilon) + pi**4/(14400*epsilon) + 209/(5760*epsilon) + f_3/(120*epsilon**2) - f_5/(36*epsilon**2) + 23/(864*epsilon**2) - 1/(40*epsilon**3)","1282":"101*f_3/(11520*epsilon) + 7*f_5/(2880*epsilon) - 1961/(622080*epsilon) - pi**4/(38400*epsilon) - f_3/(320*epsilon**2) + pi**4/(86400*epsilon**2) + 853/(207360*epsilon**2) + f_3/(720*epsilon**3) - 3/(320*epsilon**3) + 1/(160*epsilon**4)","1283":"f_3/(11520*epsilon) - 12029/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 1567/(3732480*epsilon**2) + 523/(155520*epsilon**3) - 109/(25920*epsilon**4) + 1/(540*epsilon**5)","1284":"19*f_3/(6480*epsilon) + f_5/(2880*epsilon) - pi**4/(129600*epsilon) + 3019/(1244160*epsilon) - 7*f_3/(960*epsilon**2) - 13/(41472*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 41/(4320*epsilon**3) + 7/(1440*epsilon**4)","1285":"-11*f_3**2/(720*epsilon) - 29*f_3/(1440*epsilon) + 13*f_5/(288*epsilon) - pi**6/(54432*epsilon) + pi**4/(8640*epsilon) + f_3/(72*epsilon**2) - f_5/(72*epsilon**2)","1286":"f_3**2/(72*epsilon) - 41*f_3/(1440*epsilon) - f_5/(48*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) - 7*f_3/(360*epsilon**2) + f_5/(36*epsilon**2)","1287":"47*f_3/(3240*epsilon) - 31*f_5/(1440*epsilon) - pi**4/(32400*epsilon) + 67/(38880*epsilon) + 11*f_3/(480*epsilon**2) - pi**4/(14400*epsilon**2) - 1/(288*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1288":"199*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 23*pi**4/(1555200*epsilon) - 121/(466560*epsilon) - 23*f_3/(12960*epsilon**2) - 7/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1289":"-197*f_3/(622080*epsilon) - f_5/(2160*epsilon) - 437/(933120*epsilon) - pi**4/(6220800*epsilon) + 23*f_3/(17280*epsilon**2) - 1243/(622080*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) + 133/(25920*epsilon**3) - 11/(4320*epsilon**4)","1290":"11*f_3/(11520*epsilon) - 619/(1244160*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 181/(311040*epsilon**2) + 371/(207360*epsilon**3) - 7/(4320*epsilon**4) + 1/(1440*epsilon**5)","1291":"7*f_3/(6912*epsilon) + pi**4/(345600*epsilon) + 131/(311040*epsilon) - f_3/(720*epsilon**2) - 287/(466560*epsilon**2) + 151/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","1292":"-17*f_3/(207360*epsilon) + pi**4/(6220800*epsilon) + 2153/(44789760*epsilon) + f_3/(51840*epsilon**2) + 1373/(22394880*epsilon**2) + 113/(933120*epsilon**3) - 47/(155520*epsilon**4) + 1/(6480*epsilon**5)","1293":"f_3/(8640*epsilon) - pi**4/(518400*epsilon) + 31/(622080*epsilon) - f_3/(4320*epsilon**2) + 17/(155520*epsilon**2) + 1/(3888*epsilon**3) + 1/(2160*epsilon**4) - 1/(1080*epsilon**5)","1294":"-f_3/(11520*epsilon) - 29/(552960*epsilon) + pi**4/(518400*epsilon) - f_3/(17280*epsilon**2) + 1/(829440*epsilon**2) - 61/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(4320*epsilon**5)","1295":"f_3/(12960*epsilon) - 299/(14929920*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) + 59/(2488320*epsilon**2) - 37/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(4320*epsilon**5)","1296":"-f_3/(41472*epsilon) + pi**4/(2073600*epsilon) + 503/(7464960*epsilon) + f_3/(17280*epsilon**2) - 967/(7464960*epsilon**2) - 19/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","1297":"23*f_3/(207360*epsilon) - 1027/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 373/(7464960*epsilon**2) - 47/(311040*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1298":"-5285/(80621568*epsilon) - 943/(134369280*epsilon**2) + 49/(559872*epsilon**3) - 7/(62208*epsilon**4) + 1/(19440*epsilon**5)","1299":"91*f_3/(155520*epsilon) - f_5/(1440*epsilon) - 23*pi**4/(1555200*epsilon) + 1/(1458*epsilon) - 23*f_3/(12960*epsilon**2) + 1/(19440*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1300":"199*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 23*pi**4/(1555200*epsilon) - 121/(466560*epsilon) - 23*f_3/(12960*epsilon**2) - 7/(38880*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 1/(3240*epsilon**3)","1301":"-211*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 11*pi**4/(3110400*epsilon) + 2057/(3732480*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 467/(622080*epsilon**2) - f_3/(2160*epsilon**3) + 13/(8640*epsilon**3) - 1/(480*epsilon**4)","1302":"7*f_3/(6912*epsilon) + pi**4/(345600*epsilon) + 131/(311040*epsilon) - f_3/(720*epsilon**2) - 287/(466560*epsilon**2) + 151/(103680*epsilon**3) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","1303":"-211*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 11*pi**4/(3110400*epsilon) + 2057/(3732480*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 467/(622080*epsilon**2) - f_3/(2160*epsilon**3) + 13/(8640*epsilon**3) - 1/(480*epsilon**4)","1304":"-13*f_3/(20736*epsilon) - 23/(165888*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 733/(3732480*epsilon**2) - 11/(31104*epsilon**3) - 19/(8640*epsilon**4) + 1/(360*epsilon**5)","1305":"-5399/(3732480*epsilon) - 5009/(3732480*epsilon**2) + 41/(12960*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1306":"-f_3/(1296*epsilon) - 1271/(3732480*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3857/(3732480*epsilon**2) + 7/(2592*epsilon**3) - 19/(8640*epsilon**4) + 1/(1080*epsilon**5)","1307":"23*f_3/(207360*epsilon) - 1027/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 373/(7464960*epsilon**2) - 47/(311040*epsilon**3) + 31/(51840*epsilon**4) - 1/(2160*epsilon**5)","1308":"17*f_3/(38880*epsilon) + f_5/(540*epsilon) - 12763/(3732480*epsilon) + pi**4/(77760*epsilon) + f_3/(648*epsilon**2) - 1081/(622080*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 89/(25920*epsilon**3) - 7/(4320*epsilon**4)","1309":"-17*f_3/(207360*epsilon) + pi**4/(6220800*epsilon) + 2153/(44789760*epsilon) + f_3/(51840*epsilon**2) + 1373/(22394880*epsilon**2) + 113/(933120*epsilon**3) - 47/(155520*epsilon**4) + 1/(6480*epsilon**5)","1310":"-f_3/(41472*epsilon) + pi**4/(2073600*epsilon) + 503/(7464960*epsilon) + f_3/(17280*epsilon**2) - 967/(7464960*epsilon**2) - 19/(466560*epsilon**3) + 13/(31104*epsilon**4) - 1/(3240*epsilon**5)","1311":"-7*f_3/(311040*epsilon) - 7/(995328*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 19/(1244160*epsilon**2) - 11/(311040*epsilon**3) - 7/(77760*epsilon**4) + 1/(6480*epsilon**5)","1312":"-7*f_3/(311040*epsilon) - 7/(995328*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 19/(1244160*epsilon**2) - 11/(311040*epsilon**3) - 7/(77760*epsilon**4) + 1/(6480*epsilon**5)","1313":"17*f_3/(12960*epsilon) - 323/(155520*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) - 1/(2592*epsilon**2) + 1/(1080*epsilon**3)","1314":"17*f_3/(12960*epsilon) - 323/(155520*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) - 1/(2592*epsilon**2) + 1/(1080*epsilon**3)","1315":"-7*f_3/(311040*epsilon) - 7/(995328*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 19/(1244160*epsilon**2) - 11/(311040*epsilon**3) - 7/(77760*epsilon**4) + 1/(6480*epsilon**5)","1316":"17*f_3/(12960*epsilon) - 323/(155520*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) - 1/(2592*epsilon**2) + 1/(1080*epsilon**3)","18061":"7/(1024*epsilon**2) - 17/(1536*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18062":"-11/(6912*epsilon**2) + 23/(6912*epsilon**3) - 5/(1296*epsilon**4) + 1/(432*epsilon**5)","18063":"1/(288*epsilon**2) - 1/(72*epsilon**3) + 13/(864*epsilon**4) - 1/(72*epsilon**5)","18064":"1/(768*epsilon**3) - 1/(768*epsilon**4) + 1/(576*epsilon**5)","18065":"-2795/(1492992*epsilon**2) + 217/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18066":"f_3/(288*epsilon**2) - 59/(27648*epsilon**2) - 1/(1536*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18067":"-f_3/(1152*epsilon**2) + 1183/(1492992*epsilon**2) - 7/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18068":"-1787/(1492992*epsilon**2) + 145/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18069":"-19*f_3/(3456*epsilon**2) - pi**4/(34560*epsilon**2) + 1067/(82944*epsilon**2) + f_3/(96*epsilon**3) - 1/(72*epsilon**3) + 1/(192*epsilon**4)","18070":"23/(1492992*epsilon**2) - 7/(46656*epsilon**3) + 7/(15552*epsilon**4) - 1/(2592*epsilon**5)","18071":"-13/(746496*epsilon**2) - 5/(46656*epsilon**3) + 7/(7776*epsilon**4) - 1/(1296*epsilon**5)","18072":"103/(186624*epsilon**2) - 511/(186624*epsilon**3) + 1/(432*epsilon**4) - 1/(1296*epsilon**5)","18073":"-f_3/(576*epsilon**2) + 7/(2304*epsilon**2) + f_3/(144*epsilon**3) - 1/(64*epsilon**3) + 1/(72*epsilon**4)","18074":"-1/(2592*epsilon**2) + 65/(20736*epsilon**3) - 7/(864*epsilon**4) + 1/(144*epsilon**5)","18075":"-1/(2592*epsilon**2) + 65/(20736*epsilon**3) - 7/(864*epsilon**4) + 1/(144*epsilon**5)","18076":"71/(41472*epsilon**2) - 113/(10368*epsilon**3) + 5/(216*epsilon**4) - 1/(36*epsilon**5)","18077":"-103/(248832*epsilon**2) + 157/(62208*epsilon**3) - 7/(1728*epsilon**4) + 1/(432*epsilon**5)","18078":"7/(20736*epsilon**2) - 37/(5184*epsilon**3) + 13/(432*epsilon**4) - 1/(36*epsilon**5)","18079":"-121/(124416*epsilon**2) + 89/(15552*epsilon**3) - 11/(1296*epsilon**4) + 1/(216*epsilon**5)","18080":"1/(2304*epsilon**3) - 7/(2304*epsilon**4) + 1/(192*epsilon**5)","18081":"1/(2304*epsilon**3) - 7/(2304*epsilon**4) + 1/(192*epsilon**5)","18082":"-11/(55296*epsilon**3) + 7/(6912*epsilon**4) - 1/(1152*epsilon**5)","18083":"-11/(55296*epsilon**3) + 7/(6912*epsilon**4) - 1/(1152*epsilon**5)","18084":"5/(27648*epsilon**4) - 5/(6912*epsilon**5)","18085":"55/(139968*epsilon**2) - 347/(373248*epsilon**3) + 7/(7776*epsilon**4) - 1/(2592*epsilon**5)","18086":"215/(165888*epsilon**2) - 1171/(746496*epsilon**3) + 25/(31104*epsilon**4) - 1/(5184*epsilon**5)","18087":"-5/(5832*epsilon**2) + 19/(5184*epsilon**3) - 7/(1728*epsilon**4) + 1/(432*epsilon**5)","18088":"-f_3/(1152*epsilon**2) - 2813/(1492992*epsilon**2) + 403/(124416*epsilon**3) - 29/(10368*epsilon**4) + 1/(864*epsilon**5)","18089":"-5/(15552*epsilon**3) + 17/(41472*epsilon**4) - 1/(3456*epsilon**5)","18090":"f_3/(6912*epsilon**2) - 25/(331776*epsilon**2) - 61/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18091":"f_3/(6912*epsilon**2) - 25/(331776*epsilon**2) - 61/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18092":"f_3/(576*epsilon**2) - 115/(27648*epsilon**2) + 11/(2304*epsilon**3) + 1/(192*epsilon**4) - 1/(144*epsilon**5)","18093":"11/(20736*epsilon**2) + 7/(6912*epsilon**3) - 5/(1296*epsilon**4) + 1/(432*epsilon**5)","18094":"-1/(864*epsilon**2) + 13/(864*epsilon**4) - 1/(72*epsilon**5)","18095":"-1/(2304*epsilon**3) - 1/(768*epsilon**4) + 1/(576*epsilon**5)","18096":"-f_3/(3456*epsilon**2) + 1759/(1492992*epsilon**2) - 79/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18097":"-f_3/(3456*epsilon**2) + 1759/(1492992*epsilon**2) - 79/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18098":"-f_3/(864*epsilon**2) + 949/(1492992*epsilon**2) + 97/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18099":"f_3/(1728*epsilon**2) - 1355/(1492992*epsilon**2) + 169/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18100":"f_3/(1728*epsilon**2) - 1571/(1492992*epsilon**2) + 169/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18101":"f_3/(96*epsilon**2) - 97/(9216*epsilon**2) + 13/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18102":"-f_3/(72*epsilon**2) + 293/(27648*epsilon**2) - 35/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18103":"f_3/(96*epsilon**2) - 9/(1024*epsilon**2) + 13/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18104":"-19*f_3/(3456*epsilon**2) - pi**4/(34560*epsilon**2) + 635/(82944*epsilon**2) + f_3/(96*epsilon**3) - 1/(72*epsilon**3) + 1/(192*epsilon**4)","18105":"-85/(746496*epsilon**2) + 77/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18106":"f_3/(1728*epsilon**2) - 121/(746496*epsilon**2) - 67/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18107":"-f_3/(864*epsilon**2) + 2587/(1492992*epsilon**2) - 115/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18108":"-517/(2239488*epsilon**2) - 1/(23328*epsilon**3) + 1/(972*epsilon**4) - 1/(1296*epsilon**5)","18109":"-257/(373248*epsilon**2) - 103/(248832*epsilon**3) + 1/(864*epsilon**4) - 1/(1728*epsilon**5)","18110":"469/(497664*epsilon**2) - 1099/(746496*epsilon**3) + 25/(31104*epsilon**4) - 1/(5184*epsilon**5)","18111":"47/(93312*epsilon**2) - 1/(1152*epsilon**3) - 1/(288*epsilon**4) + 1/(216*epsilon**5)","18112":"f_3/(1152*epsilon**2) + 1223/(1492992*epsilon**2) + 11/(124416*epsilon**3) - 37/(10368*epsilon**4) + 1/(288*epsilon**5)","18113":"-f_3/(1152*epsilon**2) - 1157/(1492992*epsilon**2) + 331/(124416*epsilon**3) - 29/(10368*epsilon**4) + 1/(864*epsilon**5)","18114":"47/(248832*epsilon**3) + 5/(20736*epsilon**4) - 1/(1728*epsilon**5)","18115":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18116":"f_3/(6912*epsilon**2) - 163/(995328*epsilon**2) + 11/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18117":"-35/(746496*epsilon**2) - 71/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18118":"-47/(995328*epsilon**2) - 25/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18119":"-35/(746496*epsilon**2) - 71/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18120":"-41/(746496*epsilon**2) - 47/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18121":"499/(1492992*epsilon**2) - 43/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18122":"121/(559872*epsilon**2) - 275/(373248*epsilon**3) + 7/(7776*epsilon**4) - 1/(2592*epsilon**5)","18123":"-11/(23328*epsilon**2) + 13/(5184*epsilon**3) - 7/(1728*epsilon**4) + 1/(432*epsilon**5)","18124":"-11/(62208*epsilon**3) + 17/(41472*epsilon**4) - 1/(3456*epsilon**5)","18125":"5*f_3/(576*epsilon**2) - 227/(27648*epsilon**2) + 19/(2304*epsilon**3) + 1/(192*epsilon**4) - 1/(144*epsilon**5)","18126":"f_3/(1728*epsilon**2) - 121/(746496*epsilon**2) - 67/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18127":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18128":"-f_3/(36*epsilon**2) + 253/(6912*epsilon**2) + f_3/(36*epsilon**3) - 49/(1728*epsilon**3) + 1/(144*epsilon**4)","18129":"29*f_3/(10368*epsilon**2) - 53/(13824*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 31/(10368*epsilon**3) - 1/(864*epsilon**4)","18130":"29*f_3/(10368*epsilon**2) - 41/(13824*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 31/(10368*epsilon**3) - 1/(864*epsilon**4)","18131":"-17*f_3/(3456*epsilon**2) + pi**4/(34560*epsilon**2) + 281/(41472*epsilon**2) + f_3/(288*epsilon**3) - 19/(3456*epsilon**3) + 1/(288*epsilon**4)","18132":"11*f_3/(5184*epsilon**2) - 319/(124416*epsilon**2) - f_3/(432*epsilon**3) + 17/(3456*epsilon**3) - 1/(432*epsilon**4)","18133":"-f_3/(216*epsilon**2) + 29/(5184*epsilon**2) + f_3/(72*epsilon**3) - 37/(1728*epsilon**3) + 1/(72*epsilon**4)","18134":"-f_3/(576*epsilon**3) + 29/(13824*epsilon**3) - 1/(576*epsilon**4)","18135":"-17*f_3/(3456*epsilon**2) + 65/(41472*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 19/(3456*epsilon**3) + 1/(288*epsilon**4)","18136":"11*f_3/(20736*epsilon**2) - pi**4/(207360*epsilon**2) + 335/(497664*epsilon**2) - f_3/(1728*epsilon**3) + 25/(20736*epsilon**3) - 5/(3456*epsilon**4)","18137":"f_3/(48*epsilon**2) - 5*f_5/(72*epsilon**2) + 73/(1728*epsilon**2) - 1/(48*epsilon**3)","18138":"7*f_3/(1728*epsilon**2) - 73/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","18139":"7*f_3/(1728*epsilon**2) - 73/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","18140":"-5*f_3/(216*epsilon**2) + 1/(36*epsilon**2) + f_3/(36*epsilon**3) - 5/(144*epsilon**3) + 1/(72*epsilon**4)","18141":"-5*f_3/(216*epsilon**2) + 1/(36*epsilon**2) + f_3/(36*epsilon**3) - 5/(144*epsilon**3) + 1/(72*epsilon**4)","18142":"f_3/(1728*epsilon**2) + 9653/(2239488*epsilon**2) - 907/(186624*epsilon**3) + 5/(1728*epsilon**4) - 1/(1296*epsilon**5)","18143":"-7*f_3/(864*epsilon**2) + 7/(512*epsilon**2) + f_3/(72*epsilon**3) - 3/(128*epsilon**3) + 5/(288*epsilon**4)","18144":"-7*f_3/(864*epsilon**2) + 7/(512*epsilon**2) + f_3/(72*epsilon**3) - 3/(128*epsilon**3) + 5/(288*epsilon**4)","18145":"9445/(4478976*epsilon**2) - 1147/(373248*epsilon**3) + 17/(10368*epsilon**4) - 1/(2592*epsilon**5)","18146":"-11*f_3/(432*epsilon**2) - pi**4/(8640*epsilon**2) + 833/(20736*epsilon**2) + f_3/(24*epsilon**3) - 11/(192*epsilon**3) + 1/(48*epsilon**4)","18147":"7*f_3/(288*epsilon**2) - 3335/(124416*epsilon**2) + 65/(10368*epsilon**3) + 19/(864*epsilon**4) - 1/(72*epsilon**5)","18148":"-361/(186624*epsilon**2) + 65/(7776*epsilon**3) - 19/(1296*epsilon**4) + 1/(108*epsilon**5)","18149":"-361/(186624*epsilon**2) + 65/(7776*epsilon**3) - 19/(1296*epsilon**4) + 1/(108*epsilon**5)","18150":"-f_3/(288*epsilon**2) + 409/(124416*epsilon**2) - 151/(10368*epsilon**3) + 19/(864*epsilon**4) - 1/(72*epsilon**5)","18151":"-f_3/(288*epsilon**2) + 409/(124416*epsilon**2) - 151/(10368*epsilon**3) + 19/(864*epsilon**4) - 1/(72*epsilon**5)","18152":"f_3/(144*epsilon**2) - 487/(41472*epsilon**2) + 25/(3456*epsilon**3) + 11/(288*epsilon**4) - 1/(24*epsilon**5)","18153":"f_3/(144*epsilon**2) - 487/(41472*epsilon**2) + 25/(3456*epsilon**3) + 11/(288*epsilon**4) - 1/(24*epsilon**5)","18154":"-f_3/(576*epsilon**2) - 239/(124416*epsilon**2) + 179/(31104*epsilon**3) - 5/(864*epsilon**4) + 1/(432*epsilon**5)","18155":"13/(93312*epsilon**2) - 109/(124416*epsilon**3) + 1/(576*epsilon**4) - 1/(864*epsilon**5)","18156":"-f_3/(288*epsilon**2) + 337/(62208*epsilon**2) - 43/(15552*epsilon**3) - 7/(1296*epsilon**4) + 1/(216*epsilon**5)","18157":"13*f_3/(3456*epsilon**2) - 937/(124416*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(288*epsilon**3) + 1/(108*epsilon**3) - 1/(288*epsilon**4)","18158":"-1301/(373248*epsilon**2) + 985/(124416*epsilon**3) - 7/(648*epsilon**4) + 7/(864*epsilon**5)","18159":"-1301/(373248*epsilon**2) + 985/(124416*epsilon**3) - 7/(648*epsilon**4) + 7/(864*epsilon**5)","18160":"f_3/(20736*epsilon**2) + 1/(8957952*epsilon**2) - 13/(746496*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18161":"f_3/(20736*epsilon**2) - 119/(8957952*epsilon**2) + 11/(746496*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18162":"1379/(124416*epsilon**2) - 269/(10368*epsilon**3) + 23/(864*epsilon**4) - 1/(36*epsilon**5)","18163":"f_3/(192*epsilon**2) - 127/(15552*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 1/(96*epsilon**3) - 1/(216*epsilon**4)","18164":"f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 13/(216*epsilon**2) - 1/(24*epsilon**3)","18165":"1799/(1119744*epsilon**2) - 391/(124416*epsilon**3) + 23/(7776*epsilon**4) - 1/(864*epsilon**5)","18166":"1799/(1119744*epsilon**2) - 391/(124416*epsilon**3) + 23/(7776*epsilon**4) - 1/(864*epsilon**5)","18167":"5*f_3/(432*epsilon**2) - 29/(1296*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(24*epsilon**3) + 1/(72*epsilon**3)","18168":"-77/(1119744*epsilon**2) - 5/(186624*epsilon**3) + 11/(15552*epsilon**4) - 1/(1296*epsilon**5)","18169":"-77/(1119744*epsilon**2) - 5/(186624*epsilon**3) + 11/(15552*epsilon**4) - 1/(1296*epsilon**5)","18170":"-91/(1119744*epsilon**2) + 1/(23328*epsilon**3) + 11/(7776*epsilon**4) - 1/(648*epsilon**5)","18171":"-91/(1119744*epsilon**2) + 1/(23328*epsilon**3) + 11/(7776*epsilon**4) - 1/(648*epsilon**5)","18172":"233/(3359232*epsilon**2) + 749/(2239488*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18173":"233/(3359232*epsilon**2) + 749/(2239488*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18174":"1753/(746496*epsilon**2) - 73/(124416*epsilon**3) - 31/(5184*epsilon**4) + 5/(864*epsilon**5)","18175":"1753/(746496*epsilon**2) - 73/(124416*epsilon**3) - 31/(5184*epsilon**4) + 5/(864*epsilon**5)","18176":"f_3/(1728*epsilon**2) + 1973/(2239488*epsilon**2) - 661/(373248*epsilon**3) + 5/(3888*epsilon**4) - 1/(2592*epsilon**5)","18177":"-f_3/(576*epsilon**2) + 1847/(746496*epsilon**2) - 115/(62208*epsilon**3) - 47/(5184*epsilon**4) + 5/(432*epsilon**5)","18178":"79/(373248*epsilon**2) - 109/(124416*epsilon**3) + 1/(576*epsilon**4) - 1/(864*epsilon**5)","18179":"-467/(4478976*epsilon**2) - 335/(746496*epsilon**3) + 5/(3456*epsilon**4) - 5/(5184*epsilon**5)","18180":"-467/(4478976*epsilon**2) - 335/(746496*epsilon**3) + 5/(3456*epsilon**4) - 5/(5184*epsilon**5)","18181":"f_3/(384*epsilon**2) - 221/(82944*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 1/(192*epsilon**3) - 7/(1728*epsilon**4)","18182":"f_3/(384*epsilon**2) - 221/(82944*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 1/(192*epsilon**3) - 7/(1728*epsilon**4)","18183":"-f_3/(3456*epsilon**2) - 133/(1492992*epsilon**2) - 227/(373248*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","18184":"-f_3/(3456*epsilon**2) - 133/(1492992*epsilon**2) - 227/(373248*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","18185":"f_3/(576*epsilon**2) - 3917/(746496*epsilon**2) + 571/(62208*epsilon**3) - 31/(5184*epsilon**4) + 1/(432*epsilon**5)","18186":"-4711/(2239488*epsilon**2) + 2011/(1119744*epsilon**3) - 11/(15552*epsilon**4) + 1/(7776*epsilon**5)","18187":"-f_3/(10368*epsilon**2) - 1589/(13436928*epsilon**2) + 373/(1119744*epsilon**3) - 11/(31104*epsilon**4) + 1/(7776*epsilon**5)","18188":"-491/(1492992*epsilon**2) + 83/(41472*epsilon**3) - 53/(10368*epsilon**4) + 1/(288*epsilon**5)","18189":"-491/(1492992*epsilon**2) + 83/(41472*epsilon**3) - 53/(10368*epsilon**4) + 1/(288*epsilon**5)","18190":"-4433/(26873856*epsilon**2) + 481/(2239488*epsilon**3) - 11/(62208*epsilon**4) + 1/(15552*epsilon**5)","18191":"1105/(746496*epsilon**2) - 73/(124416*epsilon**3) - 31/(5184*epsilon**4) + 5/(864*epsilon**5)","18192":"1105/(746496*epsilon**2) - 73/(124416*epsilon**3) - 31/(5184*epsilon**4) + 5/(864*epsilon**5)","18193":"-109/(3359232*epsilon**2) + 821/(2239488*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18194":"689/(559872*epsilon**2) - 421/(93312*epsilon**3) + 11/(2592*epsilon**4) - 1/(648*epsilon**5)","18195":"689/(559872*epsilon**2) - 421/(93312*epsilon**3) + 11/(2592*epsilon**4) - 1/(648*epsilon**5)","18196":"f_3/(3456*epsilon**2) - 377/(1119744*epsilon**2) - 1/(93312*epsilon**3) + 1/(1728*epsilon**4) - 1/(2592*epsilon**5)","18197":"-2153/(746496*epsilon**2) + 463/(62208*epsilon**3) - 31/(5184*epsilon**4) + 1/(432*epsilon**5)","18198":"-2153/(746496*epsilon**2) + 463/(62208*epsilon**3) - 31/(5184*epsilon**4) + 1/(432*epsilon**5)","18199":"-f_3/(3456*epsilon**2) + 275/(1492992*epsilon**2) - 299/(373248*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","18200":"5*f_3/(216*epsilon**2) - 49/(1296*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(12*epsilon**3) + 1/(36*epsilon**3)","18201":"f_3/(96*epsilon**2) - 341/(31104*epsilon**2) + 1/(81*epsilon**3) + 5/(432*epsilon**4) - 1/(72*epsilon**5)","18202":"-f_3/(144*epsilon**2) + 125/(62208*epsilon**2) + 241/(31104*epsilon**3) - 7/(648*epsilon**4) + 1/(216*epsilon**5)","18203":"f_3/(192*epsilon**2) - 223/(27648*epsilon**2) + 277/(31104*epsilon**3) - 47/(5184*epsilon**4) + 1/(216*epsilon**5)","18204":"71/(41472*epsilon**3) - 7/(1728*epsilon**4) + 1/(144*epsilon**5)","18205":"71/(41472*epsilon**3) - 7/(1728*epsilon**4) + 1/(144*epsilon**5)","18206":"-11/(20736*epsilon**3) + 5/(2304*epsilon**4) - 1/(576*epsilon**5)","18207":"-11/(20736*epsilon**3) + 5/(2304*epsilon**4) - 1/(576*epsilon**5)","18208":"1/(864*epsilon**3) - 1/(144*epsilon**4) + 1/(96*epsilon**5)","18209":"5/(10368*epsilon**4) - 5/(3456*epsilon**5)","18210":"5/(10368*epsilon**4) - 5/(3456*epsilon**5)","18211":"-1/(2592*epsilon**3) + 11/(6912*epsilon**4) - 1/(576*epsilon**5)","18212":"-1/(2592*epsilon**3) + 11/(6912*epsilon**4) - 1/(576*epsilon**5)","18213":"7/(20736*epsilon**3) - 5/(864*epsilon**4) + 1/(144*epsilon**5)","18214":"7/(20736*epsilon**3) - 5/(864*epsilon**4) + 1/(144*epsilon**5)","18215":"-1/(2592*epsilon**3) + 11/(6912*epsilon**4) - 1/(576*epsilon**5)","18216":"-1/(2592*epsilon**3) + 11/(6912*epsilon**4) - 1/(576*epsilon**5)","18217":"-103/(248832*epsilon**3) + 1/(1152*epsilon**4) - 1/(1728*epsilon**5)","18218":"-103/(248832*epsilon**3) + 1/(1152*epsilon**4) - 1/(1728*epsilon**5)","18219":"-f_3/(576*epsilon**3) + 7/(2304*epsilon**3) - 1/(288*epsilon**4)","18220":"-f_3/(576*epsilon**3) + 7/(2304*epsilon**3) - 1/(288*epsilon**4)","18221":"23/(1492992*epsilon**3) - 11/(124416*epsilon**4) + 1/(10368*epsilon**5)","18222":"23/(1492992*epsilon**3) - 11/(124416*epsilon**4) + 1/(10368*epsilon**5)","18223":"-13/(746496*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18224":"-13/(746496*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18225":"103/(186624*epsilon**3) - 11/(20736*epsilon**4) + 1/(5184*epsilon**5)","18226":"103/(186624*epsilon**3) - 11/(20736*epsilon**4) + 1/(5184*epsilon**5)","18227":"-121/(124416*epsilon**3) + 19/(10368*epsilon**4) - 1/(864*epsilon**5)","18228":"-121/(124416*epsilon**3) + 19/(10368*epsilon**4) - 1/(864*epsilon**5)","18229":"5/(10368*epsilon**4) - 5/(3456*epsilon**5)","18230":"-55/(248832*epsilon**4) + 5/(20736*epsilon**5)","18231":"-55/(248832*epsilon**4) + 5/(20736*epsilon**5)","18232":"-55/(248832*epsilon**4) + 5/(20736*epsilon**5)","18233":"35/(165888*epsilon**5)","18234":"121/(497664*epsilon**3) - 11/(20736*epsilon**4) + 1/(3456*epsilon**5)","18235":"-161/(26873856*epsilon**2) + 25/(559872*epsilon**3) - 1/(10368*epsilon**4) + 1/(15552*epsilon**5)","18236":"-3157/(53747712*epsilon**2) + 373/(4478976*epsilon**3) - 29/(373248*epsilon**4) + 1/(31104*epsilon**5)","18237":"91/(13436928*epsilon**2) + 1/(17496*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18238":"-f_3/(20736*epsilon**2) - 745/(26873856*epsilon**2) + 265/(2239488*epsilon**3) - 29/(186624*epsilon**4) + 1/(15552*epsilon**5)","18239":"-721/(3359232*epsilon**2) + 643/(1119744*epsilon**3) - 5/(11664*epsilon**4) + 1/(7776*epsilon**5)","18240":"-10831/(13436928*epsilon**2) + 1771/(2239488*epsilon**3) - 31/(93312*epsilon**4) + 1/(15552*epsilon**5)","18241":"7*f_3/(10368*epsilon**2) - 49/(41472*epsilon**2) - f_3/(864*epsilon**3) + 35/(10368*epsilon**3) - 1/(432*epsilon**4)","18242":"f_3/(768*epsilon**2) - 625/(248832*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(576*epsilon**3) + 7/(1728*epsilon**3) - 1/(576*epsilon**4)","18243":"7/(46656*epsilon**2) - 109/(124416*epsilon**3) + 1/(576*epsilon**4) - 1/(864*epsilon**5)","18244":"535/(1119744*epsilon**2) - 877/(746496*epsilon**3) + 5/(3888*epsilon**4) - 1/(1728*epsilon**5)","18245":"7/(46656*epsilon**2) - 109/(124416*epsilon**3) + 1/(576*epsilon**4) - 1/(864*epsilon**5)","18246":"535/(1119744*epsilon**2) - 877/(746496*epsilon**3) + 5/(3888*epsilon**4) - 1/(1728*epsilon**5)","18247":"-497/(746496*epsilon**2) + 169/(62208*epsilon**3) - 7/(1296*epsilon**4) + 1/(216*epsilon**5)","18248":"f_3/(384*epsilon**2) - 4645/(1492992*epsilon**2) + 23/(6912*epsilon**3) - 13/(3456*epsilon**4) + 1/(432*epsilon**5)","18249":"721/(4478976*epsilon**2) - 229/(373248*epsilon**3) + 25/(31104*epsilon**4) - 1/(2592*epsilon**5)","18250":"f_3/(3456*epsilon**2) + 353/(1492992*epsilon**2) - 175/(248832*epsilon**3) + 1/(1728*epsilon**4) - 1/(5184*epsilon**5)","18251":"-49/(373248*epsilon**2) + 77/(31104*epsilon**3) - 17/(2592*epsilon**4) + 1/(216*epsilon**5)","18252":"-f_3/(288*epsilon**2) + 593/(373248*epsilon**2) + 17/(6912*epsilon**3) - 1/(216*epsilon**4) + 1/(432*epsilon**5)","18253":"847/(2239488*epsilon**2) - 127/(93312*epsilon**3) + 13/(7776*epsilon**4) - 1/(1296*epsilon**5)","18254":"f_3/(3456*epsilon**2) + 6961/(4478976*epsilon**2) - 751/(373248*epsilon**3) + 41/(31104*epsilon**4) - 1/(2592*epsilon**5)","18255":"-7/(41472*epsilon**3) + 11/(13824*epsilon**4) - 1/(1152*epsilon**5)","18256":"-f_3/(6912*epsilon**2) - 467/(8957952*epsilon**2) - 29/(248832*epsilon**3) + 41/(62208*epsilon**4) - 1/(1728*epsilon**5)","18257":"-7/(41472*epsilon**3) + 11/(13824*epsilon**4) - 1/(1152*epsilon**5)","18258":"-f_3/(6912*epsilon**2) - 467/(8957952*epsilon**2) - 29/(248832*epsilon**3) + 41/(62208*epsilon**4) - 1/(1728*epsilon**5)","18259":"77/(995328*epsilon**3) - 1/(4608*epsilon**4) + 1/(6912*epsilon**5)","18260":"265/(4478976*epsilon**2) + 469/(4478976*epsilon**3) - 19/(93312*epsilon**4) + 1/(10368*epsilon**5)","18261":"77/(995328*epsilon**3) - 1/(4608*epsilon**4) + 1/(6912*epsilon**5)","18262":"265/(4478976*epsilon**2) + 469/(4478976*epsilon**3) - 19/(93312*epsilon**4) + 1/(10368*epsilon**5)","18263":"-35/(497664*epsilon**4) + 5/(41472*epsilon**5)","18264":"f_3/(41472*epsilon**2) - 19/(1990656*epsilon**2) - 11/(497664*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","18265":"-209/(839808*epsilon**2) + 623/(1119744*epsilon**3) - 5/(11664*epsilon**4) + 1/(7776*epsilon**5)","18266":"19/(34992*epsilon**2) - 35/(15552*epsilon**3) + 11/(5184*epsilon**4) - 1/(1296*epsilon**5)","18267":"253/(746496*epsilon**2) - 13/(10368*epsilon**3) + 13/(7776*epsilon**4) - 1/(1296*epsilon**5)","18268":"19/(93312*epsilon**3) - 29/(124416*epsilon**4) + 1/(10368*epsilon**5)","18269":"121/(4478976*epsilon**2) + 11/(279936*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18270":"-23/(31104*epsilon**2) + 43/(10368*epsilon**3) - 19/(2592*epsilon**4) + 1/(216*epsilon**5)","18271":"-23/(82944*epsilon**3) + 5/(6912*epsilon**4) - 1/(1728*epsilon**5)","18272":"-11/(186624*epsilon**2) + 5/(186624*epsilon**3) + 11/(15552*epsilon**4) - 1/(1296*epsilon**5)","18273":"-11/(497664*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","18274":"121/(4478976*epsilon**2) + 11/(279936*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18275":"265/(4478976*epsilon**2) + 469/(4478976*epsilon**3) - 19/(93312*epsilon**4) + 1/(10368*epsilon**5)","18276":"-11/(186624*epsilon**2) + 5/(186624*epsilon**3) + 11/(15552*epsilon**4) - 1/(1296*epsilon**5)","18277":"-f_3/(6912*epsilon**2) - 467/(8957952*epsilon**2) - 29/(248832*epsilon**3) + 41/(62208*epsilon**4) - 1/(1728*epsilon**5)","18278":"-11/(497664*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","18279":"f_3/(41472*epsilon**2) - 19/(1990656*epsilon**2) - 11/(497664*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","18280":"-5/(2304*epsilon**2) - 5/(4608*epsilon**3) + 1/(144*epsilon**4) - 1/(96*epsilon**5)","18281":"55/(41472*epsilon**2) - 1/(2592*epsilon**3) - 7/(1296*epsilon**4) + 1/(216*epsilon**5)","18282":"-5/(1728*epsilon**2) + 11/(1728*epsilon**3) + 7/(432*epsilon**4) - 1/(36*epsilon**5)","18283":"-5/(4608*epsilon**3) - 1/(1152*epsilon**4) + 1/(288*epsilon**5)","18284":"637/(746496*epsilon**2) + 133/(248832*epsilon**3) - 11/(5184*epsilon**4) + 1/(576*epsilon**5)","18285":"637/(746496*epsilon**2) + 133/(248832*epsilon**3) - 11/(5184*epsilon**4) + 1/(576*epsilon**5)","18286":"-f_3/(288*epsilon**2) + 11/(6912*epsilon**2) + 11/(4608*epsilon**3) + 1/(144*epsilon**4) - 1/(96*epsilon**5)","18287":"-f_3/(288*epsilon**2) + 11/(6912*epsilon**2) + 11/(4608*epsilon**3) + 1/(144*epsilon**4) - 1/(96*epsilon**5)","18288":"f_3/(1152*epsilon**2) - 889/(1492992*epsilon**2) - 139/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(288*epsilon**5)","18289":"f_3/(1152*epsilon**2) - 889/(1492992*epsilon**2) - 139/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(288*epsilon**5)","18290":"457/(746496*epsilon**2) + 61/(248832*epsilon**3) - 11/(5184*epsilon**4) + 1/(576*epsilon**5)","18291":"f_3/(3456*epsilon**2) - 599/(82944*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 19/(3456*epsilon**3) + 5/(576*epsilon**4)","18292":"23/(1492992*epsilon**2) - 7/(46656*epsilon**3) + 7/(15552*epsilon**4) - 1/(2592*epsilon**5)","18293":"-13/(746496*epsilon**2) - 5/(46656*epsilon**3) + 7/(7776*epsilon**4) - 1/(1296*epsilon**5)","18294":"103/(186624*epsilon**2) - 511/(186624*epsilon**3) + 1/(432*epsilon**4) - 1/(1296*epsilon**5)","18295":"-f_3/(576*epsilon**2) + 7/(2304*epsilon**2) + f_3/(144*epsilon**3) - 1/(64*epsilon**3) + 1/(72*epsilon**4)","18296":"-1/(2592*epsilon**2) + 65/(20736*epsilon**3) - 7/(864*epsilon**4) + 1/(144*epsilon**5)","18297":"-1/(2592*epsilon**2) + 65/(20736*epsilon**3) - 7/(864*epsilon**4) + 1/(144*epsilon**5)","18298":"71/(41472*epsilon**2) - 113/(10368*epsilon**3) + 5/(216*epsilon**4) - 1/(36*epsilon**5)","18299":"-103/(248832*epsilon**2) + 157/(62208*epsilon**3) - 7/(1728*epsilon**4) + 1/(432*epsilon**5)","18300":"7/(20736*epsilon**2) - 37/(5184*epsilon**3) + 13/(432*epsilon**4) - 1/(36*epsilon**5)","18301":"-121/(124416*epsilon**2) + 89/(15552*epsilon**3) - 11/(1296*epsilon**4) + 1/(216*epsilon**5)","18302":"1/(2304*epsilon**3) - 7/(2304*epsilon**4) + 1/(192*epsilon**5)","18303":"1/(2304*epsilon**3) - 7/(2304*epsilon**4) + 1/(192*epsilon**5)","18304":"-11/(55296*epsilon**3) + 7/(6912*epsilon**4) - 1/(1152*epsilon**5)","18305":"-11/(55296*epsilon**3) + 7/(6912*epsilon**4) - 1/(1152*epsilon**5)","18306":"5/(27648*epsilon**4) - 5/(6912*epsilon**5)","18307":"-257/(373248*epsilon**2) - 103/(248832*epsilon**3) + 1/(864*epsilon**4) - 1/(1728*epsilon**5)","18308":"-517/(2239488*epsilon**2) - 1/(23328*epsilon**3) + 1/(972*epsilon**4) - 1/(1296*epsilon**5)","18309":"-517/(2239488*epsilon**2) - 1/(23328*epsilon**3) + 1/(972*epsilon**4) - 1/(1296*epsilon**5)","18310":"-257/(373248*epsilon**2) - 103/(248832*epsilon**3) + 1/(864*epsilon**4) - 1/(1728*epsilon**5)","18311":"f_3/(1152*epsilon**2) + 1223/(1492992*epsilon**2) + 11/(124416*epsilon**3) - 37/(10368*epsilon**4) + 1/(288*epsilon**5)","18312":"47/(93312*epsilon**2) - 1/(1152*epsilon**3) - 1/(288*epsilon**4) + 1/(216*epsilon**5)","18313":"47/(93312*epsilon**2) - 1/(1152*epsilon**3) - 1/(288*epsilon**4) + 1/(216*epsilon**5)","18314":"f_3/(1152*epsilon**2) + 1223/(1492992*epsilon**2) + 11/(124416*epsilon**3) - 37/(10368*epsilon**4) + 1/(288*epsilon**5)","18315":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18316":"47/(248832*epsilon**3) + 5/(20736*epsilon**4) - 1/(1728*epsilon**5)","18317":"47/(248832*epsilon**3) + 5/(20736*epsilon**4) - 1/(1728*epsilon**5)","18318":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18319":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18320":"f_3/(288*epsilon**2) - 59/(27648*epsilon**2) - 1/(1536*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18321":"f_3/(96*epsilon**2) - 97/(9216*epsilon**2) + 13/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18322":"f_3/(96*epsilon**2) - 9/(1024*epsilon**2) + 13/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18323":"f_3/(96*epsilon**2) - 97/(9216*epsilon**2) + 13/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18324":"f_3/(96*epsilon**2) - 9/(1024*epsilon**2) + 13/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18325":"f_3/(288*epsilon**2) - 59/(27648*epsilon**2) - 1/(1536*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18326":"-f_3/(1152*epsilon**2) - 2813/(1492992*epsilon**2) + 403/(124416*epsilon**3) - 29/(10368*epsilon**4) + 1/(864*epsilon**5)","18327":"-f_3/(1152*epsilon**2) - 1157/(1492992*epsilon**2) + 331/(124416*epsilon**3) - 29/(10368*epsilon**4) + 1/(864*epsilon**5)","18328":"-f_3/(1152*epsilon**2) - 2813/(1492992*epsilon**2) + 403/(124416*epsilon**3) - 29/(10368*epsilon**4) + 1/(864*epsilon**5)","18329":"-17*f_3/(3456*epsilon**2) + 65/(41472*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 19/(3456*epsilon**3) + 1/(288*epsilon**4)","18330":"-17*f_3/(3456*epsilon**2) + pi**4/(34560*epsilon**2) + 281/(41472*epsilon**2) + f_3/(288*epsilon**3) - 19/(3456*epsilon**3) + 1/(288*epsilon**4)","18331":"-17*f_3/(3456*epsilon**2) + 65/(41472*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 19/(3456*epsilon**3) + 1/(288*epsilon**4)","18332":"5*f_3/(576*epsilon**2) - 227/(27648*epsilon**2) + 19/(2304*epsilon**3) + 1/(192*epsilon**4) - 1/(144*epsilon**5)","18333":"f_3/(576*epsilon**2) - 115/(27648*epsilon**2) + 11/(2304*epsilon**3) + 1/(192*epsilon**4) - 1/(144*epsilon**5)","18334":"f_3/(576*epsilon**2) - 115/(27648*epsilon**2) + 11/(2304*epsilon**3) + 1/(192*epsilon**4) - 1/(144*epsilon**5)","18335":"-f_3/(36*epsilon**2) + 253/(6912*epsilon**2) + f_3/(36*epsilon**3) - 49/(1728*epsilon**3) + 1/(144*epsilon**4)","18336":"7/(1024*epsilon**2) - 17/(1536*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18337":"-f_3/(72*epsilon**2) + 293/(27648*epsilon**2) - 35/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18338":"-f_3/(72*epsilon**2) + 293/(27648*epsilon**2) - 35/(4608*epsilon**3) + 1/(192*epsilon**4) - 1/(288*epsilon**5)","18339":"-f_3/(864*epsilon**2) + 949/(1492992*epsilon**2) + 97/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18340":"-1787/(1492992*epsilon**2) + 145/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18341":"-f_3/(864*epsilon**2) + 949/(1492992*epsilon**2) + 97/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18342":"29*f_3/(10368*epsilon**2) - 41/(13824*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 31/(10368*epsilon**3) - 1/(864*epsilon**4)","18343":"29*f_3/(10368*epsilon**2) - 53/(13824*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 31/(10368*epsilon**3) - 1/(864*epsilon**4)","18344":"29*f_3/(10368*epsilon**2) - 41/(13824*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 31/(10368*epsilon**3) - 1/(864*epsilon**4)","18345":"f_3/(48*epsilon**2) - 5*f_5/(72*epsilon**2) + 73/(1728*epsilon**2) - 1/(48*epsilon**3)","18346":"f_3/(1728*epsilon**2) - 1355/(1492992*epsilon**2) + 169/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18347":"f_3/(1728*epsilon**2) - 1571/(1492992*epsilon**2) + 169/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18348":"-2795/(1492992*epsilon**2) + 217/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18349":"f_3/(1728*epsilon**2) - 1571/(1492992*epsilon**2) + 169/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18350":"-2795/(1492992*epsilon**2) + 217/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18351":"f_3/(1728*epsilon**2) - 1355/(1492992*epsilon**2) + 169/(82944*epsilon**3) - 5/(3456*epsilon**4) + 1/(1728*epsilon**5)","18352":"469/(497664*epsilon**2) - 1099/(746496*epsilon**3) + 25/(31104*epsilon**4) - 1/(5184*epsilon**5)","18353":"215/(165888*epsilon**2) - 1171/(746496*epsilon**3) + 25/(31104*epsilon**4) - 1/(5184*epsilon**5)","18354":"215/(165888*epsilon**2) - 1171/(746496*epsilon**3) + 25/(31104*epsilon**4) - 1/(5184*epsilon**5)","18355":"7*f_3/(1728*epsilon**2) - 73/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","18356":"7*f_3/(1728*epsilon**2) - 73/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","18357":"7*f_3/(1728*epsilon**2) - 73/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","18358":"-19*f_3/(3456*epsilon**2) - pi**4/(34560*epsilon**2) + 635/(82944*epsilon**2) + f_3/(96*epsilon**3) - 1/(72*epsilon**3) + 1/(192*epsilon**4)","18359":"-19*f_3/(3456*epsilon**2) - pi**4/(34560*epsilon**2) + 1067/(82944*epsilon**2) + f_3/(96*epsilon**3) - 1/(72*epsilon**3) + 1/(192*epsilon**4)","18360":"-19*f_3/(3456*epsilon**2) - pi**4/(34560*epsilon**2) + 635/(82944*epsilon**2) + f_3/(96*epsilon**3) - 1/(72*epsilon**3) + 1/(192*epsilon**4)","18361":"499/(1492992*epsilon**2) - 43/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18362":"-f_3/(3456*epsilon**2) + 1759/(1492992*epsilon**2) - 79/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18363":"-f_3/(3456*epsilon**2) + 1759/(1492992*epsilon**2) - 79/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18364":"-f_3/(1152*epsilon**2) + 1183/(1492992*epsilon**2) - 7/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18365":"-f_3/(864*epsilon**2) + 2587/(1492992*epsilon**2) - 115/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18366":"-f_3/(3456*epsilon**2) + 1759/(1492992*epsilon**2) - 79/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18367":"-f_3/(864*epsilon**2) + 2587/(1492992*epsilon**2) - 115/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18368":"-f_3/(3456*epsilon**2) + 1759/(1492992*epsilon**2) - 79/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18369":"-f_3/(1152*epsilon**2) + 1183/(1492992*epsilon**2) - 7/(124416*epsilon**3) - 13/(10368*epsilon**4) + 1/(864*epsilon**5)","18370":"-47/(995328*epsilon**2) - 25/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18371":"f_3/(6912*epsilon**2) - 25/(331776*epsilon**2) - 61/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18372":"-47/(995328*epsilon**2) - 25/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18373":"f_3/(6912*epsilon**2) - 25/(331776*epsilon**2) - 61/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18374":"f_3/(6912*epsilon**2) - 163/(995328*epsilon**2) + 11/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18375":"f_3/(6912*epsilon**2) - 25/(331776*epsilon**2) - 61/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18376":"f_3/(1728*epsilon**2) - 121/(746496*epsilon**2) - 67/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18377":"1/(1152*epsilon**3) - 1/(1152*epsilon**4) + 1/(864*epsilon**5)","18378":"f_3/(1728*epsilon**2) - 121/(746496*epsilon**2) - 67/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18379":"-11/(82944*epsilon**3) + 7/(10368*epsilon**4) - 1/(1728*epsilon**5)","18380":"-257/(373248*epsilon**2) - 103/(248832*epsilon**3) + 1/(864*epsilon**4) - 1/(1728*epsilon**5)","18381":"1/(3456*epsilon**3) - 7/(3456*epsilon**4) + 1/(288*epsilon**5)","18382":"f_3/(1152*epsilon**2) + 1223/(1492992*epsilon**2) + 11/(124416*epsilon**3) - 37/(10368*epsilon**4) + 1/(288*epsilon**5)","18383":"1/(9216*epsilon**4) - 1/(2304*epsilon**5)","18384":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18385":"-35/(746496*epsilon**2) - 71/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18386":"-5/(23328*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18387":"-41/(746496*epsilon**2) - 47/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18388":"-5/(23328*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18389":"-41/(746496*epsilon**2) - 47/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18390":"-35/(746496*epsilon**2) - 71/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18391":"-85/(746496*epsilon**2) + 77/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18392":"-1/(3456*epsilon**3) - 1/(1152*epsilon**4) + 1/(864*epsilon**5)","18393":"f_3/(1728*epsilon**2) - 121/(746496*epsilon**2) - 67/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18394":"-1/(3456*epsilon**3) - 1/(1152*epsilon**4) + 1/(864*epsilon**5)","18395":"f_3/(1728*epsilon**2) - 121/(746496*epsilon**2) - 67/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18396":"-85/(746496*epsilon**2) + 77/(248832*epsilon**3) - 7/(5184*epsilon**4) + 1/(576*epsilon**5)","18397":"47/(373248*epsilon**3) + 5/(31104*epsilon**4) - 1/(2592*epsilon**5)","18398":"-f_3/(6912*epsilon**2) + 215/(2985984*epsilon**2) + 127/(746496*epsilon**3) + 17/(62208*epsilon**4) - 1/(1728*epsilon**5)","18399":"47/(373248*epsilon**3) + 5/(31104*epsilon**4) - 1/(2592*epsilon**5)","18400":"-11/(93312*epsilon**3) + 17/(62208*epsilon**4) - 1/(5184*epsilon**5)","18401":"-35/(746496*epsilon**2) - 71/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18402":"-35/(746496*epsilon**2) - 71/(497664*epsilon**3) + 1/(2592*epsilon**4) - 1/(3456*epsilon**5)","18403":"11*f_3/(20736*epsilon**2) - pi**4/(207360*epsilon**2) + 335/(497664*epsilon**2) - f_3/(1728*epsilon**3) + 25/(20736*epsilon**3) - 5/(3456*epsilon**4)","18404":"-f_3/(864*epsilon**3) + 29/(20736*epsilon**3) - 1/(864*epsilon**4)","18405":"11*f_3/(20736*epsilon**2) - pi**4/(207360*epsilon**2) + 335/(497664*epsilon**2) - f_3/(1728*epsilon**3) + 25/(20736*epsilon**3) - 5/(3456*epsilon**4)","18406":"23/(2239488*epsilon**3) - 11/(186624*epsilon**4) + 1/(15552*epsilon**5)","18407":"-3157/(53747712*epsilon**2) + 373/(4478976*epsilon**3) - 29/(373248*epsilon**4) + 1/(31104*epsilon**5)","18408":"-13/(1119744*epsilon**3) - 11/(93312*epsilon**4) + 1/(7776*epsilon**5)","18409":"-f_3/(20736*epsilon**2) - 745/(26873856*epsilon**2) + 265/(2239488*epsilon**3) - 29/(186624*epsilon**4) + 1/(15552*epsilon**5)","18410":"103/(279936*epsilon**3) - 11/(31104*epsilon**4) + 1/(7776*epsilon**5)","18411":"-10831/(13436928*epsilon**2) + 1771/(2239488*epsilon**3) - 31/(93312*epsilon**4) + 1/(15552*epsilon**5)","18412":"-f_3/(864*epsilon**3) + 7/(3456*epsilon**3) - 1/(432*epsilon**4)","18413":"f_3/(768*epsilon**2) - 625/(248832*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(576*epsilon**3) + 7/(1728*epsilon**3) - 1/(576*epsilon**4)","18414":"-1/(3888*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","18415":"535/(1119744*epsilon**2) - 877/(746496*epsilon**3) + 5/(3888*epsilon**4) - 1/(1728*epsilon**5)","18416":"-1/(3888*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","18417":"71/(62208*epsilon**3) - 7/(2592*epsilon**4) + 1/(216*epsilon**5)","18418":"f_3/(384*epsilon**2) - 4645/(1492992*epsilon**2) + 23/(6912*epsilon**3) - 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1/(2592*epsilon**4)","18603":"121/(373248*epsilon**2) - 11/(15552*epsilon**3) + 1/(2592*epsilon**4)","18604":"-f_3/(108*epsilon**2) + 23/(2592*epsilon**2) + f_3/(36*epsilon**3) - 1/(32*epsilon**3) + 1/(72*epsilon**4)","18605":"-11/(15552*epsilon**2) + 5/(1728*epsilon**3) - 1/(432*epsilon**4)","18606":"-11/(15552*epsilon**2) + 5/(1728*epsilon**3) - 1/(432*epsilon**4)","18607":"-f_3/(288*epsilon**3) + 23/(6912*epsilon**3) - 1/(576*epsilon**4)","18608":"-11/(41472*epsilon**3) + 1/(3456*epsilon**4)","18609":"-11/(41472*epsilon**3) + 1/(3456*epsilon**4)","18610":"43/(9216*epsilon**2) - 1/(576*epsilon**3) + 1/(576*epsilon**4)","18611":"-11/(41472*epsilon**2) + 7/(5184*epsilon**3) - 1/(864*epsilon**4)","18612":"1/(1728*epsilon**2) - 7/(1728*epsilon**3) + 1/(144*epsilon**4)","18613":"1/(4608*epsilon**3) - 1/(1152*epsilon**4)","18614":"-169/(82944*epsilon**2) + 1/(864*epsilon**3) - 1/(1728*epsilon**4)","18615":"-5/(4608*epsilon**2) - 1/(288*epsilon**3) + 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1/(384*epsilon**4)","18629":"1/(1152*epsilon**3) - 1/(384*epsilon**4)","18630":"-11/(27648*epsilon**3) + 1/(2304*epsilon**4)","18631":"-11/(27648*epsilon**3) + 1/(2304*epsilon**4)","18632":"5/(13824*epsilon**4)","18633":"-5*f_3/(1728*epsilon**2) - 163/(20736*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - 13/(1728*epsilon**3) + 1/(144*epsilon**4)","18634":"157/(124416*epsilon**2) + 7/(10368*epsilon**3) - 1/(864*epsilon**4)","18635":"49/(124416*epsilon**2) + 7/(10368*epsilon**3) - 1/(864*epsilon**4)","18636":"157/(124416*epsilon**2) + 7/(10368*epsilon**3) - 1/(864*epsilon**4)","18637":"-17/(4608*epsilon**2) - 1/(1152*epsilon**3) + 1/(288*epsilon**4)","18638":"-11/(41472*epsilon**2) + 7/(5184*epsilon**3) - 1/(864*epsilon**4)","18639":"1/(1728*epsilon**2) - 7/(1728*epsilon**3) + 1/(144*epsilon**4)","18640":"1/(4608*epsilon**3) - 1/(1152*epsilon**4)","18641":"-f_3/(432*epsilon**3) + 23/(10368*epsilon**3) - 1/(864*epsilon**4)","18642":"-11/(62208*epsilon**3) + 1/(5184*epsilon**4)","18643":"-11/(62208*epsilon**3) + 1/(5184*epsilon**4)","18644":"-169/(82944*epsilon**2) + 1/(864*epsilon**3) - 1/(1728*epsilon**4)","18645":"-97/(165888*epsilon**2) + 1/(1728*epsilon**3) - 1/(3456*epsilon**4)","18646":"-5/(4608*epsilon**2) - 1/(288*epsilon**3) + 1/(288*epsilon**4)","18647":"43/(9216*epsilon**2) - 1/(576*epsilon**3) + 1/(576*epsilon**4)","18648":"-f_3/(192*epsilon**2) + 13/(2304*epsilon**2) - 1/(384*epsilon**3)","18649":"1/(6912*epsilon**3) - 1/(1728*epsilon**4)","18650":"-11/(41472*epsilon**3) + 1/(3456*epsilon**4)","18651":"1/(1728*epsilon**3) - 1/(576*epsilon**4)","18652":"1/(4608*epsilon**4)","18653":"-17/(4608*epsilon**2) - 1/(1152*epsilon**3) + 1/(288*epsilon**4)","18654":"1/(6912*epsilon**3) - 1/(1728*epsilon**4)","18655":"1/(6912*epsilon**4)","18656":"5*f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 41/(1728*epsilon**2) - 1/(144*epsilon**3)","18657":"-f_3/(864*epsilon**2) - 5/(10368*epsilon**2) + 1/(864*epsilon**3)","18658":"f_3/(432*epsilon**2) - 35/(10368*epsilon**2) + 1/(864*epsilon**3)","18659":"-f_3/(864*epsilon**2) - 5/(10368*epsilon**2) + 1/(864*epsilon**3)","18660":"5*f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 41/(1728*epsilon**2) - 1/(144*epsilon**3)","18661":"f_3/(432*epsilon**2) - 35/(10368*epsilon**2) + 1/(864*epsilon**3)","18662":"-f_3/(864*epsilon**2) - 5/(10368*epsilon**2) + 1/(864*epsilon**3)","18663":"-5*f_3/(144*epsilon**2) + 53/(1728*epsilon**2) - 1/(144*epsilon**3)","18664":"f_3/(144*epsilon**2) - 7/(1728*epsilon**2) - 1/(144*epsilon**3)","18665":"-11/(2592*epsilon**2) + 1/(216*epsilon**3)","18666":"1/(108*epsilon**2) - 1/(36*epsilon**3)","18667":"1/(288*epsilon**3)","18668":"f_3/(144*epsilon**2) - 7/(1728*epsilon**2) - 1/(144*epsilon**3)","18669":"1/(432*epsilon**3)","18670":"11*f_3/(1728*epsilon**2) - 35/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18671":"-23*f_3/(10368*epsilon**2) - 7/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18672":"-23*f_3/(10368*epsilon**2) + 29/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18673":"-23*f_3/(10368*epsilon**2) + 11/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18674":"11*f_3/(1728*epsilon**2) - 53/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18675":"-23*f_3/(10368*epsilon**2) + pi**4/(103680*epsilon**2) + 47/(31104*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18676":"-23*f_3/(10368*epsilon**2) + 11/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18677":"11*f_3/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + 19/(5184*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18678":"-11*f_3/(2592*epsilon**2) + 11/(7776*epsilon**2) + f_3/(216*epsilon**3) - 1/(648*epsilon**3)","18679":"f_3/(108*epsilon**2) - 1/(324*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","18680":"f_3/(288*epsilon**3) - 1/(864*epsilon**3)","18681":"11*f_3/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + 1/(5184*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18682":"11*f_3/(1728*epsilon**2) - 35/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18683":"-23*f_3/(10368*epsilon**2) + 29/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18684":"-23*f_3/(10368*epsilon**2) - 7/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18685":"-23*f_3/(10368*epsilon**2) + 11/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18686":"11*f_3/(1728*epsilon**2) - 35/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18687":"-23*f_3/(10368*epsilon**2) + 11/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18688":"-23*f_3/(10368*epsilon**2) + 29/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18689":"-23*f_3/(10368*epsilon**2) - 7/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18690":"11*f_3/(1728*epsilon**2) - 53/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18691":"-23*f_3/(10368*epsilon**2) + pi**4/(103680*epsilon**2) + 47/(31104*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18692":"-23*f_3/(10368*epsilon**2) + 11/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18693":"11*f_3/(1728*epsilon**2) - 53/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18694":"-23*f_3/(10368*epsilon**2) + 11/(31104*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1/(2592*epsilon**3)","18695":"11*f_3/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + 19/(5184*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18696":"f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","18697":"11*f_3/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + 1/(5184*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18698":"-11*f_3/(2592*epsilon**2) + 11/(7776*epsilon**2) + f_3/(216*epsilon**3) - 1/(648*epsilon**3)","18699":"f_3/(108*epsilon**2) - 1/(324*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","18700":"f_3/(288*epsilon**3) - 1/(864*epsilon**3)","18701":"11*f_3/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + 1/(5184*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","18702":"f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","18703":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18704":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18705":"5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","18706":"5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","18707":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18708":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18709":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18710":"f_3/(48*epsilon**2) - 1/(144*epsilon**2)","18711":"f_3/(48*epsilon**2) - 1/(144*epsilon**2)","18712":"5*f_3/(144*epsilon**2) - 5*f_5/(144*epsilon**2)","18713":"5*f_3/(144*epsilon**2) - 5*f_5/(144*epsilon**2)","18714":"5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","18715":"5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","18716":"-f_3/(24*epsilon**2) + 5*f_5/(96*epsilon**2)","18717":"5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","18718":"5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","18719":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18720":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18721":"-7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","18722":"11*f_3/(746496*epsilon) - 887/(89579520*epsilon) - pi**4/(37324800*epsilon) - 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f_3/(17280*epsilon**2) + 1939/(5598720*epsilon**2) - 2953/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","18728":"11*f_3/(933120*epsilon) - 395/(17915904*epsilon) + pi**4/(18662400*epsilon) - f_3/(103680*epsilon**2) + 3961/(134369280*epsilon**2) - 89/(2239488*epsilon**3) + 11/(311040*epsilon**4) - 1/(77760*epsilon**5)","18729":"-37*f_3/(2488320*epsilon) - pi**4/(24883200*epsilon) + 3023/(537477120*epsilon) + f_3/(51840*epsilon**2) - 191/(44789760*epsilon**2) + 221/(7464960*epsilon**3) - 1/(11520*epsilon**4) + 1/(17280*epsilon**5)","18730":"-37*f_3/(2488320*epsilon) - pi**4/(24883200*epsilon) + 3023/(537477120*epsilon) + f_3/(51840*epsilon**2) - 191/(44789760*epsilon**2) + 221/(7464960*epsilon**3) - 1/(11520*epsilon**4) + 1/(17280*epsilon**5)","18731":"-f_3/(62208*epsilon) + 101/(67184640*epsilon) + f_3/(20736*epsilon**2) - 271/(44789760*epsilon**2) + 19/(3732480*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18732":"-f_3/(62208*epsilon) + 101/(67184640*epsilon) + f_3/(20736*epsilon**2) - 271/(44789760*epsilon**2) + 19/(3732480*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18733":"-3743/(403107840*epsilon) + 101/(13436928*epsilon**2) + 187/(2799360*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18734":"-3743/(403107840*epsilon) + 101/(13436928*epsilon**2) + 187/(2799360*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18735":"11*f_3/(746496*epsilon) - 1051/(268738560*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) - 271/(44789760*epsilon**2) - 199/(5598720*epsilon**3) + 11/(186624*epsilon**4) - 1/(38880*epsilon**5)","18736":"-49*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 913/(50388480*epsilon) + f_3/(51840*epsilon**2) - 8671/(67184640*epsilon**2) + 473/(1399680*epsilon**3) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","18737":"-49*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 913/(50388480*epsilon) + f_3/(51840*epsilon**2) - 8671/(67184640*epsilon**2) + 473/(1399680*epsilon**3) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","18738":"-55661/(403107840*epsilon) + 11879/(100776960*epsilon**2) - 2149/(33592320*epsilon**3) + 11/(466560*epsilon**4) - 1/(233280*epsilon**5)","18739":"-11*f_3/(207360*epsilon) - 1657/(10077696*epsilon) - pi**4/(18662400*epsilon) + f_3/(38880*epsilon**2) + 8441/(50388480*epsilon**2) - 1933/(16796160*epsilon**3) + 11/(233280*epsilon**4) - 1/(116640*epsilon**5)","18740":"191/(13436928*epsilon) + 4613/(5598720*epsilon**2) - 2869/(1866240*epsilon**3) + 49/(38880*epsilon**4) - 7/(12960*epsilon**5)","18741":"13*f_3/(933120*epsilon) + 7*f_5/(25920*epsilon) - pi**4/(345600*epsilon) - 1577/(11197440*epsilon) - f_3/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 61/(116640*epsilon**2) + f_3/(6480*epsilon**3) - 1/(1440*epsilon**3) + 1/(3240*epsilon**4)","18742":"-877/(37791360*epsilon) + 2033/(25194240*epsilon**2) - 2201/(16796160*epsilon**3) + 11/(116640*epsilon**4) - 1/(38880*epsilon**5)","18743":"-61139/(604661760*epsilon) + 14687/(100776960*epsilon**2) - 295/(2239488*epsilon**3) + 11/(174960*epsilon**4) - 1/(77760*epsilon**5)","18744":"-77*f_3/(1866240*epsilon) - 11441/(604661760*epsilon) + pi**4/(18662400*epsilon) + f_3/(155520*epsilon**2) + 10529/(100776960*epsilon**2) - 1403/(11197440*epsilon**3) + 11/(174960*epsilon**4) - 1/(77760*epsilon**5)","18745":"-77*f_3/(1866240*epsilon) - 11441/(604661760*epsilon) + pi**4/(18662400*epsilon) + f_3/(155520*epsilon**2) + 10529/(100776960*epsilon**2) - 1403/(11197440*epsilon**3) + 11/(174960*epsilon**4) - 1/(77760*epsilon**5)","18746":"10577/(151165440*epsilon) + 5245/(40310784*epsilon**2) - 155/(839808*epsilon**3) + 121/(1399680*epsilon**4) - 1/(58320*epsilon**5)","18747":"10577/(151165440*epsilon) + 5245/(40310784*epsilon**2) - 155/(839808*epsilon**3) + 121/(1399680*epsilon**4) - 1/(58320*epsilon**5)","18748":"-f_3/(15360*epsilon) - 23/(419904*epsilon) - pi**4/(4147200*epsilon) + f_3/(8640*epsilon**2) + 29/(2239488*epsilon**2) - 247/(1244160*epsilon**3) + 7/(12960*epsilon**4) - 11/(25920*epsilon**5)","18749":"-f_3/(15360*epsilon) - 23/(419904*epsilon) - pi**4/(4147200*epsilon) + f_3/(8640*epsilon**2) + 29/(2239488*epsilon**2) - 247/(1244160*epsilon**3) + 7/(12960*epsilon**4) - 11/(25920*epsilon**5)","18750":"-9707/(604661760*epsilon) + 475/(10077696*epsilon**2) - 2273/(33592320*epsilon**3) + 11/(233280*epsilon**4) - 1/(77760*epsilon**5)","18751":"13*f_3/(1866240*epsilon) - f_5/(6480*epsilon) - pi**4/(691200*epsilon) + 6307/(22394880*epsilon) - f_3/(5760*epsilon**2) + 7/(233280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 1/(2880*epsilon**3) + 1/(6480*epsilon**4)","18752":"103*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - pi**4/(691200*epsilon) + 473/(4478976*epsilon) - f_3/(5760*epsilon**2) + pi**4/(1555200*epsilon**2) + 17/(116640*epsilon**2) + f_3/(12960*epsilon**3) - 1/(2880*epsilon**3) + 1/(6480*epsilon**4)","18753":"103*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - pi**4/(691200*epsilon) + 473/(4478976*epsilon) - f_3/(5760*epsilon**2) + pi**4/(1555200*epsilon**2) + 17/(116640*epsilon**2) + f_3/(12960*epsilon**3) - 1/(2880*epsilon**3) + 1/(6480*epsilon**4)","18754":"23*f_3/(116640*epsilon) - f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 281/(1866240*epsilon) - f_3/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 1501/(3732480*epsilon**2) + f_3/(6480*epsilon**3) - 47/(51840*epsilon**3) + 11/(25920*epsilon**4)","18755":"23*f_3/(116640*epsilon) - f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 281/(1866240*epsilon) - f_3/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 1501/(3732480*epsilon**2) + f_3/(6480*epsilon**3) - 47/(51840*epsilon**3) + 11/(25920*epsilon**4)","18756":"89*f_3/(746496*epsilon) + 7*f_5/(103680*epsilon) - 3259/(29859840*epsilon) - pi**4/(1382400*epsilon) - f_3/(11520*epsilon**2) + pi**4/(3110400*epsilon**2) + 49/(497664*epsilon**2) + f_3/(25920*epsilon**3) - 19/(77760*epsilon**3) + 11/(51840*epsilon**4)","18757":"89*f_3/(746496*epsilon) + 7*f_5/(103680*epsilon) - 3259/(29859840*epsilon) - pi**4/(1382400*epsilon) - f_3/(11520*epsilon**2) + pi**4/(3110400*epsilon**2) + 49/(497664*epsilon**2) + f_3/(25920*epsilon**3) - 19/(77760*epsilon**3) + 11/(51840*epsilon**4)","18758":"-19*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1133/(933120*epsilon) + f_3/(8640*epsilon**2) + 157/(933120*epsilon**2) + 409/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18759":"-19*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 1133/(933120*epsilon) + f_3/(8640*epsilon**2) + 157/(933120*epsilon**2) + 409/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18760":"13*f_3/(20736*epsilon) - 50711/(22394880*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 1457/(1244160*epsilon**2) + 35/(13824*epsilon**3) - 1/(192*epsilon**4) + 13/(4320*epsilon**5)","18761":"13*f_3/(20736*epsilon) - 50711/(22394880*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 1457/(1244160*epsilon**2) + 35/(13824*epsilon**3) - 1/(192*epsilon**4) + 13/(4320*epsilon**5)","18762":"2461*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) - 34199/(22394880*epsilon) - 71*pi**4/(18662400*epsilon) - 71*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 7787/(3732480*epsilon**2) + f_3/(12960*epsilon**3) - 13/(9720*epsilon**3) + 11/(25920*epsilon**4)","18763":"2461*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) - 34199/(22394880*epsilon) - 71*pi**4/(18662400*epsilon) - 71*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 7787/(3732480*epsilon**2) + f_3/(12960*epsilon**3) - 13/(9720*epsilon**3) + 11/(25920*epsilon**4)","18764":"133*f_3/(103680*epsilon) - pi**4/(115200*epsilon) - 17/(466560*epsilon) + f_3/(8640*epsilon**2) + 1183/(933120*epsilon**2) - 23/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18765":"133*f_3/(103680*epsilon) - pi**4/(115200*epsilon) - 17/(466560*epsilon) + f_3/(8640*epsilon**2) + 1183/(933120*epsilon**2) - 23/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18766":"-37*f_3/(20736*epsilon) - f_5/(1728*epsilon) + pi**4/(124416*epsilon) + 4993/(3732480*epsilon) + f_3/(384*epsilon**2) - 1637/(1244160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 41/(17280*epsilon**3) - 11/(8640*epsilon**4)","18767":"-37*f_3/(20736*epsilon) - f_5/(1728*epsilon) + pi**4/(124416*epsilon) + 4993/(3732480*epsilon) + f_3/(384*epsilon**2) - 1637/(1244160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 41/(17280*epsilon**3) - 11/(8640*epsilon**4)","18768":"-59881/(50388480*epsilon) + 18665/(20155392*epsilon**2) - 1187/(3359232*epsilon**3) + 11/(139968*epsilon**4) - 1/(116640*epsilon**5)","18769":"599*f_3/(466560*epsilon) - f_5/(2880*epsilon) - 1301/(466560*epsilon) - pi**4/(777600*epsilon) - 49*f_3/(25920*epsilon**2) + pi**4/(259200*epsilon**2) + 739/(186624*epsilon**2) + f_3/(2160*epsilon**3) - 1/(480*epsilon**3) + 1/(2160*epsilon**4)","18770":"13*f_3/(11664*epsilon) + f_5/(51840*epsilon) - 3701/(2488320*epsilon) - pi**4/(1555200*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 115/(62208*epsilon**2) + f_3/(4320*epsilon**3) - 13/(10368*epsilon**3) + 1/(2592*epsilon**4)","18771":"13*f_3/(11664*epsilon) + f_5/(51840*epsilon) - 3701/(2488320*epsilon) - pi**4/(1555200*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 115/(62208*epsilon**2) + f_3/(4320*epsilon**3) - 13/(10368*epsilon**3) + 1/(2592*epsilon**4)","18772":"f_3**2/(432*epsilon) - 43*f_3/(25920*epsilon) - 43*f_5/(2592*epsilon) - pi**4/(86400*epsilon) + pi**6/(163296*epsilon) + 101/(7776*epsilon) + f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - 11/(1080*epsilon**2) + 1/(360*epsilon**3)","18773":"f_3**2/(432*epsilon) - 43*f_3/(25920*epsilon) - 43*f_5/(2592*epsilon) - pi**4/(86400*epsilon) + pi**6/(163296*epsilon) + 101/(7776*epsilon) + f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - 11/(1080*epsilon**2) + 1/(360*epsilon**3)","18774":"-2609/(67184640*epsilon) + 1217/(2239488*epsilon**2) - 331/(233280*epsilon**3) + 13/(7776*epsilon**4) - 1/(1296*epsilon**5)","18775":"-2609/(67184640*epsilon) + 1217/(2239488*epsilon**2) - 331/(233280*epsilon**3) + 13/(7776*epsilon**4) - 1/(1296*epsilon**5)","18776":"-f_3**2/(2160*epsilon) + 7*f_3/(810*epsilon) - 43*f_5/(2592*epsilon) + 125/(31104*epsilon) + pi**6/(163296*epsilon) - f_3/(216*epsilon**2) + f_5/(216*epsilon**2) - 1/(180*epsilon**2) + 1/(360*epsilon**3)","18777":"2623*f_3/(933120*epsilon) + 7*f_5/(25920*epsilon) - 1301/(233280*epsilon) - 71*pi**4/(9331200*epsilon) - 71*f_3/(77760*epsilon**2) + pi**4/(777600*epsilon**2) + 253/(46656*epsilon**2) + f_3/(6480*epsilon**3) - 71/(38880*epsilon**3) + 1/(3240*epsilon**4)","18778":"11*f_3**2/(4320*epsilon) - 31*f_3/(5184*epsilon) - 43*f_5/(5184*epsilon) - pi**4/(86400*epsilon) + pi**6/(326592*epsilon) + 3631/(311040*epsilon) + 7*f_3/(2160*epsilon**2) + f_5/(432*epsilon**2) - 1/(135*epsilon**2) + 1/(720*epsilon**3)","18779":"-103*f_3/(103680*epsilon) - 433/(933120*epsilon) - pi**4/(1036800*epsilon) + f_3/(960*epsilon**2) - 941/(933120*epsilon**2) + 1273/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18780":"-103*f_3/(103680*epsilon) - 433/(933120*epsilon) - pi**4/(1036800*epsilon) + f_3/(960*epsilon**2) - 941/(933120*epsilon**2) + 1273/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18781":"-47*f_3/(38880*epsilon) + pi**4/(518400*epsilon) + 239/(92160*epsilon) + 61*f_3/(25920*epsilon**2) - 553/(103680*epsilon**2) - f_3/(432*epsilon**3) + 29/(5184*epsilon**3) - 11/(4320*epsilon**4)","18782":"-47*f_3/(38880*epsilon) + pi**4/(518400*epsilon) + 239/(92160*epsilon) + 61*f_3/(25920*epsilon**2) - 553/(103680*epsilon**2) - f_3/(432*epsilon**3) + 29/(5184*epsilon**3) - 11/(4320*epsilon**4)","18783":"203*f_3/(311040*epsilon) - 11*f_5/(8640*epsilon) - 247/(186624*epsilon) + 47*pi**4/(3110400*epsilon) - 89*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 13/(4860*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","18784":"203*f_3/(311040*epsilon) - 11*f_5/(8640*epsilon) - 247/(186624*epsilon) + 47*pi**4/(3110400*epsilon) - 89*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 13/(4860*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","18785":"-443*f_3/(622080*epsilon) + 11*f_5/(17280*epsilon) - 1981/(7464960*epsilon) - 11*pi**4/(6220800*epsilon) + 77*f_3/(25920*epsilon**2) - 41/(19440*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(360*epsilon**3) + 7/(1440*epsilon**3) - 1/(480*epsilon**4)","18786":"-443*f_3/(622080*epsilon) + 11*f_5/(17280*epsilon) - 1981/(7464960*epsilon) - 11*pi**4/(6220800*epsilon) + 77*f_3/(25920*epsilon**2) - 41/(19440*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(360*epsilon**3) + 7/(1440*epsilon**3) - 1/(480*epsilon**4)","18787":"-f_3**2/(2160*epsilon) + 197*f_3/(25920*epsilon) - 43*f_5/(2592*epsilon) - pi**4/(259200*epsilon) + 737/(311040*epsilon) + pi**6/(163296*epsilon) - f_3/(360*epsilon**2) + f_5/(216*epsilon**2) - 19/(2592*epsilon**2) + 1/(180*epsilon**3)","18788":"-f_3**2/(2160*epsilon) + 197*f_3/(25920*epsilon) - 43*f_5/(2592*epsilon) - pi**4/(259200*epsilon) + 737/(311040*epsilon) + pi**6/(163296*epsilon) - f_3/(360*epsilon**2) + f_5/(216*epsilon**2) - 19/(2592*epsilon**2) + 1/(180*epsilon**3)","18789":"401*f_3/(3732480*epsilon) + f_5/(12960*epsilon) + 119/(11197440*epsilon) + pi**4/(7464960*epsilon) - 7*f_3/(20736*epsilon**2) - pi**4/(3110400*epsilon**2) + 2219/(3732480*epsilon**2) + f_3/(2880*epsilon**3) - 31/(31104*epsilon**3) + 11/(25920*epsilon**4)","18790":"401*f_3/(3732480*epsilon) + f_5/(12960*epsilon) + 119/(11197440*epsilon) + pi**4/(7464960*epsilon) - 7*f_3/(20736*epsilon**2) - pi**4/(3110400*epsilon**2) + 2219/(3732480*epsilon**2) + f_3/(2880*epsilon**3) - 31/(31104*epsilon**3) + 11/(25920*epsilon**4)","18791":"1043/(414720*epsilon) - 2209/(311040*epsilon**2) + 5809/(622080*epsilon**3) - 11/(1620*epsilon**4) + 1/(288*epsilon**5)","18792":"1043/(414720*epsilon) - 2209/(311040*epsilon**2) + 5809/(622080*epsilon**3) - 11/(1620*epsilon**4) + 1/(288*epsilon**5)","18793":"-193*f_3/(311040*epsilon) - f_5/(540*epsilon) + 259/(933120*epsilon) + 47*pi**4/(3110400*epsilon) - 89*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 77/(38880*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","18794":"-193*f_3/(311040*epsilon) - f_5/(540*epsilon) + 259/(933120*epsilon) + 47*pi**4/(3110400*epsilon) - 89*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 77/(38880*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","18795":"-443*f_3/(622080*epsilon) + 11*f_5/(17280*epsilon) - 4573/(7464960*epsilon) - 11*pi**4/(6220800*epsilon) + 77*f_3/(25920*epsilon**2) - 41/(19440*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(360*epsilon**3) + 7/(1440*epsilon**3) - 1/(480*epsilon**4)","18796":"-443*f_3/(622080*epsilon) + 11*f_5/(17280*epsilon) - 4573/(7464960*epsilon) - 11*pi**4/(6220800*epsilon) + 77*f_3/(25920*epsilon**2) - 41/(19440*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(360*epsilon**3) + 7/(1440*epsilon**3) - 1/(480*epsilon**4)","18797":"-25*f_3/(288*epsilon) - f_5/(16*epsilon) + 49*f_7/(320*epsilon) - pi**4/(14400*epsilon) + 113/(4320*epsilon) + f_3/(30*epsilon**2) - 1/(90*epsilon**2)","18798":"2443*f_3/(1866240*epsilon) - f_5/(6480*epsilon) - 2009/(559872*epsilon) + 83*pi**4/(18662400*epsilon) - 37*f_3/(25920*epsilon**2) - pi**4/(388800*epsilon**2) + 3391/(933120*epsilon**2) + f_3/(2160*epsilon**3) - 43/(25920*epsilon**3) + 1/(3240*epsilon**4)","18799":"f_3**2/(2160*epsilon) + f_3/(4320*epsilon) - 5*f_5/(288*epsilon) - pi**6/(163296*epsilon) + pi**4/(129600*epsilon) + 61/(2592*epsilon) - f_3/(270*epsilon**2) + f_5/(54*epsilon**2) - 137/(6480*epsilon**2) + 1/(180*epsilon**3)","18800":"-f_3**2/(240*epsilon) + 83*f_3/(5760*epsilon) - 629/(51840*epsilon) - pi**4/(172800*epsilon) - f_3/(90*epsilon**2) + 1/(72*epsilon**2) - 1/(180*epsilon**3)","18801":"-f_3**2/(120*epsilon) + 217*f_3/(5760*epsilon) - 7493/(207360*epsilon) + pi**4/(34560*epsilon) - f_3/(36*epsilon**2) + 43/(1440*epsilon**2) - 1/(180*epsilon**3)","18802":"-f_3**2/(120*epsilon) + 217*f_3/(5760*epsilon) - 7493/(207360*epsilon) + pi**4/(34560*epsilon) - f_3/(36*epsilon**2) + 43/(1440*epsilon**2) - 1/(180*epsilon**3)","18803":"-25*f_3/(144*epsilon) - f_5/(8*epsilon) + 49*f_7/(160*epsilon) - pi**4/(7200*epsilon) + 89/(2160*epsilon) + f_3/(15*epsilon**2) - 1/(45*epsilon**2)","18804":"-5201/(403107840*epsilon) + 829/(67184640*epsilon**2) + 187/(2799360*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18805":"-5201/(403107840*epsilon) + 829/(67184640*epsilon**2) + 187/(2799360*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","18806":"-f_3/(62208*epsilon) + 539/(67184640*epsilon) + f_3/(20736*epsilon**2) - 319/(44789760*epsilon**2) - 29/(3732480*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18807":"-f_3/(62208*epsilon) + 539/(67184640*epsilon) + f_3/(20736*epsilon**2) - 319/(44789760*epsilon**2) - 29/(3732480*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","18808":"-f_3/(17280*epsilon) + 743/(201553920*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 61/(6718464*epsilon**2) + 91/(1399680*epsilon**3) - 17/(77760*epsilon**4) + 1/(6480*epsilon**5)","18809":"-f_3/(17280*epsilon) + 743/(201553920*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 61/(6718464*epsilon**2) + 91/(1399680*epsilon**3) - 17/(77760*epsilon**4) + 1/(6480*epsilon**5)","18810":"-49*f_3/(622080*epsilon) - 11621/(201553920*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - 5071/(67184640*epsilon**2) + 223/(699840*epsilon**3) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","18811":"-49*f_3/(622080*epsilon) - 11621/(201553920*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - 5071/(67184640*epsilon**2) + 223/(699840*epsilon**3) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","18812":"-f_3/(17280*epsilon) + 743/(201553920*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 61/(6718464*epsilon**2) + 91/(1399680*epsilon**3) - 17/(77760*epsilon**4) + 1/(6480*epsilon**5)","18813":"-49*f_3/(622080*epsilon) - 11621/(201553920*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - 5071/(67184640*epsilon**2) + 223/(699840*epsilon**3) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","18814":"-49*f_3/(622080*epsilon) - 11621/(201553920*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - 5071/(67184640*epsilon**2) + 223/(699840*epsilon**3) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","18815":"f_3/(77760*epsilon) + 3293/(16796160*epsilon) - 1769/(5598720*epsilon**2) + 233/(622080*epsilon**3) - 1/(3888*epsilon**4) + 1/(12960*epsilon**5)","18816":"f_3/(31104*epsilon) + 13/(314928*epsilon) - f_3/(10368*epsilon**2) - 9457/(67184640*epsilon**2) + 1901/(5598720*epsilon**3) - 11/(31104*epsilon**4) + 1/(7776*epsilon**5)","18817":"f_3/(31104*epsilon) + 13/(314928*epsilon) - f_3/(10368*epsilon**2) - 9457/(67184640*epsilon**2) + 1901/(5598720*epsilon**3) - 11/(31104*epsilon**4) + 1/(7776*epsilon**5)","18818":"-1999/(50388480*epsilon) - 7381/(33592320*epsilon**2) + 1181/(2239488*epsilon**3) - 1/(2880*epsilon**4) + 7/(77760*epsilon**5)","18819":"-1999/(50388480*epsilon) - 7381/(33592320*epsilon**2) + 1181/(2239488*epsilon**3) - 1/(2880*epsilon**4) + 7/(77760*epsilon**5)","18820":"f_3/(207360*epsilon) - 73/(1399680*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) - 1151/(7464960*epsilon**2) - 11/(373248*epsilon**3) + 71/(155520*epsilon**4) - 1/(3240*epsilon**5)","18821":"f_3/(207360*epsilon) - 73/(1399680*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) - 1151/(7464960*epsilon**2) - 11/(373248*epsilon**3) + 71/(155520*epsilon**4) - 1/(3240*epsilon**5)","18822":"-6869/(134369280*epsilon) - 469/(2799360*epsilon**2) - 77/(622080*epsilon**3) + 77/(77760*epsilon**4) - 1/(1440*epsilon**5)","18823":"-6869/(134369280*epsilon) - 469/(2799360*epsilon**2) - 77/(622080*epsilon**3) + 77/(77760*epsilon**4) - 1/(1440*epsilon**5)","18824":"29213/(403107840*epsilon) - 1351/(4199040*epsilon**2) + 3269/(5598720*epsilon**3) - 5/(11664*epsilon**4) + 1/(7776*epsilon**5)","18825":"29213/(403107840*epsilon) - 1351/(4199040*epsilon**2) + 3269/(5598720*epsilon**3) - 5/(11664*epsilon**4) + 1/(7776*epsilon**5)","18826":"-27677/(403107840*epsilon) + 209/(8398080*epsilon**2) + 3997/(11197440*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18827":"-27677/(403107840*epsilon) + 209/(8398080*epsilon**2) + 3997/(11197440*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18828":"-31*f_3/(207360*epsilon) + pi**4/(2073600*epsilon) + 16271/(134369280*epsilon) + f_3/(17280*epsilon**2) - 2059/(22394880*epsilon**2) - 1769/(3732480*epsilon**3) + 199/(155520*epsilon**4) - 23/(25920*epsilon**5)","18829":"-31*f_3/(207360*epsilon) + pi**4/(2073600*epsilon) + 16271/(134369280*epsilon) + f_3/(17280*epsilon**2) - 2059/(22394880*epsilon**2) - 1769/(3732480*epsilon**3) + 199/(155520*epsilon**4) - 23/(25920*epsilon**5)","18830":"f_3/(51840*epsilon) - 23/(233280*epsilon) + pi**4/(518400*epsilon) - f_3/(2880*epsilon**2) + 41/(1244160*epsilon**2) + 131/(933120*epsilon**3) + 91/(77760*epsilon**4) - 1/(720*epsilon**5)","18831":"-f_3/(7680*epsilon) - pi**4/(2073600*epsilon) - 889/(67184640*epsilon) + f_3/(4320*epsilon**2) + 5/(279936*epsilon**2) - 47/(124416*epsilon**3) + 7/(6480*epsilon**4) - 11/(12960*epsilon**5)","18832":"-f_3/(7680*epsilon) - pi**4/(2073600*epsilon) - 889/(67184640*epsilon) + f_3/(4320*epsilon**2) + 5/(279936*epsilon**2) - 47/(124416*epsilon**3) + 7/(6480*epsilon**4) - 11/(12960*epsilon**5)","18833":"109661/(806215680*epsilon) - 4525/(26873856*epsilon**2) + 257/(2239488*epsilon**3) - 17/(311040*epsilon**4) + 1/(77760*epsilon**5)","18834":"59*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 42107/(403107840*epsilon) - f_3/(12960*epsilon**2) - 12113/(67184640*epsilon**2) + 1069/(5598720*epsilon**3) - 17/(155520*epsilon**4) + 1/(38880*epsilon**5)","18835":"-8633/(403107840*epsilon) + 697/(16796160*epsilon**2) + 3853/(11197440*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18836":"-8633/(403107840*epsilon) + 697/(16796160*epsilon**2) + 3853/(11197440*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","18837":"20627/(403107840*epsilon) - 5323/(16796160*epsilon**2) + 3269/(5598720*epsilon**3) - 5/(11664*epsilon**4) + 1/(7776*epsilon**5)","18838":"20627/(403107840*epsilon) - 5323/(16796160*epsilon**2) + 3269/(5598720*epsilon**3) - 5/(11664*epsilon**4) + 1/(7776*epsilon**5)","18839":"f_3/(103680*epsilon) + 707/(26873856*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) + 133/(22394880*epsilon**2) - 509/(1244160*epsilon**3) + 187/(155520*epsilon**4) - 7/(8640*epsilon**5)","18840":"f_3/(103680*epsilon) + 707/(26873856*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) + 133/(22394880*epsilon**2) - 509/(1244160*epsilon**3) + 187/(155520*epsilon**4) - 7/(8640*epsilon**5)","18841":"-31*f_3/(207360*epsilon) + pi**4/(2073600*epsilon) + 3481/(26873856*epsilon) + f_3/(17280*epsilon**2) - 347/(4478976*epsilon**2) - 1769/(3732480*epsilon**3) + 199/(155520*epsilon**4) - 23/(25920*epsilon**5)","18842":"-31*f_3/(207360*epsilon) + pi**4/(2073600*epsilon) + 3481/(26873856*epsilon) + f_3/(17280*epsilon**2) - 347/(4478976*epsilon**2) - 1769/(3732480*epsilon**3) + 199/(155520*epsilon**4) - 23/(25920*epsilon**5)","18843":"19627/(134369280*epsilon) + 1709/(4478976*epsilon**2) - 3943/(3732480*epsilon**3) + 179/(155520*epsilon**4) - 13/(25920*epsilon**5)","18844":"19627/(134369280*epsilon) + 1709/(4478976*epsilon**2) - 3943/(3732480*epsilon**3) + 179/(155520*epsilon**4) - 13/(25920*epsilon**5)","18845":"-17/(67184640*epsilon) + 4613/(5598720*epsilon**2) - 2869/(1866240*epsilon**3) + 49/(38880*epsilon**4) - 7/(12960*epsilon**5)","18846":"-f_3/(2880*epsilon) - 2839/(7464960*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(5760*epsilon**2) - pi**4/(103680*epsilon**2) - 449/(1244160*epsilon**2) - f_3/(864*epsilon**3) + 67/(17280*epsilon**3) - 29/(8640*epsilon**4)","18847":"-f_3/(2880*epsilon) - 2839/(7464960*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(5760*epsilon**2) - pi**4/(103680*epsilon**2) - 449/(1244160*epsilon**2) - f_3/(864*epsilon**3) + 67/(17280*epsilon**3) - 29/(8640*epsilon**4)","18848":"13891/(22394880*epsilon) - 24071/(11197440*epsilon**2) + 10091/(5598720*epsilon**3) - 11/(15552*epsilon**4) + 1/(7776*epsilon**5)","18849":"13891/(22394880*epsilon) - 24071/(11197440*epsilon**2) + 10091/(5598720*epsilon**3) - 11/(15552*epsilon**4) + 1/(7776*epsilon**5)","18850":"43/(14929920*epsilon) + 397/(622080*epsilon**2) - 23/(155520*epsilon**3) - 19/(6480*epsilon**4) + 1/(432*epsilon**5)","18851":"-7*f_3/(11520*epsilon) + pi**4/(1036800*epsilon) + 4889/(3359232*epsilon) + f_3/(8640*epsilon**2) - 1987/(1244160*epsilon**2) - 437/(186624*epsilon**3) + 89/(25920*epsilon**4) - 1/(720*epsilon**5)","18852":"-12467/(67184640*epsilon) + 3113/(2799360*epsilon**2) - 959/(466560*epsilon**3) + 1/(810*epsilon**4) - 1/(3240*epsilon**5)","18853":"-12467/(67184640*epsilon) + 3113/(2799360*epsilon**2) - 959/(466560*epsilon**3) + 1/(810*epsilon**4) - 1/(3240*epsilon**5)","18854":"1303*f_3/(311040*epsilon) + 17*f_5/(17280*epsilon) - 1019/(186624*epsilon) + 13*pi**4/(3110400*epsilon) - 17*f_3/(4320*epsilon**2) + pi**4/(86400*epsilon**2) + 41/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","18855":"11*f_3/(1920*epsilon) - 19*f_5/(2880*epsilon) + pi**4/(172800*epsilon) + 953/(622080*epsilon) - 41*f_3/(2160*epsilon**2) - pi**4/(43200*epsilon**2) + 377/(20736*epsilon**2) + f_3/(40*epsilon**3) - 329/(8640*epsilon**3) + 11/(720*epsilon**4)","18856":"11*f_3/(1920*epsilon) - 19*f_5/(2880*epsilon) + pi**4/(172800*epsilon) + 953/(622080*epsilon) - 41*f_3/(2160*epsilon**2) - pi**4/(43200*epsilon**2) + 377/(20736*epsilon**2) + f_3/(40*epsilon**3) - 329/(8640*epsilon**3) + 11/(720*epsilon**4)","18857":"-40697/(3732480*epsilon) + 6503/(311040*epsilon**2) - 677/(25920*epsilon**3) + 7/(432*epsilon**4) - 1/(90*epsilon**5)","18858":"-f_3/(1152*epsilon) - f_5/(180*epsilon) - pi**4/(34560*epsilon) + 13/(1920*epsilon) + 7*f_3/(432*epsilon**2) - 19/(1296*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","18859":"-f_3/(1152*epsilon) - f_5/(180*epsilon) - pi**4/(34560*epsilon) + 13/(1920*epsilon) + 7*f_3/(432*epsilon**2) - 19/(1296*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 1/(120*epsilon**3)","18860":"-f_3**2/(90*epsilon) + 431*f_3/(2160*epsilon) - 19*f_5/(108*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","18861":"373/(80621568*epsilon) + 2171/(67184640*epsilon**2) + 133/(5598720*epsilon**3) - 1/(6480*epsilon**4) + 1/(9720*epsilon**5)","18862":"-f_3/(1244160*epsilon) - pi**4/(4147200*epsilon) + 2341/(100776960*epsilon) + f_3/(51840*epsilon**2) + 1019/(33592320*epsilon**2) + 29/(2239488*epsilon**3) - 7/(51840*epsilon**4) + 7/(77760*epsilon**5)","18863":"-f_3/(1244160*epsilon) - pi**4/(4147200*epsilon) + 2341/(100776960*epsilon) + f_3/(51840*epsilon**2) + 1019/(33592320*epsilon**2) + 29/(2239488*epsilon**3) - 7/(51840*epsilon**4) + 7/(77760*epsilon**5)","18864":"41/(100776960*epsilon) + 2333/(67184640*epsilon**2) + 133/(5598720*epsilon**3) - 1/(6480*epsilon**4) + 1/(9720*epsilon**5)","18865":"347/(67184640*epsilon) + 6823/(806215680*epsilon**2) - 1/(46656*epsilon**3) + 121/(5598720*epsilon**4) - 1/(116640*epsilon**5)","18866":"17*f_3/(1244160*epsilon) - pi**4/(3110400*epsilon) + 4357/(537477120*epsilon) + f_3/(103680*epsilon**2) + 103/(5598720*epsilon**2) + 1/(933120*epsilon**3) - 1/(17280*epsilon**4) + 1/(25920*epsilon**5)","18867":"-37*f_3/(1244160*epsilon) - pi**4/(12441600*epsilon) + 193/(53747712*epsilon) + f_3/(25920*epsilon**2) - 13/(4478976*epsilon**2) + 209/(3732480*epsilon**3) - 1/(5760*epsilon**4) + 1/(8640*epsilon**5)","18868":"-37*f_3/(1244160*epsilon) - pi**4/(12441600*epsilon) + 193/(53747712*epsilon) + f_3/(25920*epsilon**2) - 13/(4478976*epsilon**2) + 209/(3732480*epsilon**3) - 1/(5760*epsilon**4) + 1/(8640*epsilon**5)","18869":"-f_3/(27648*epsilon) - pi**4/(12441600*epsilon) + 2153/(134369280*epsilon) - f_3/(103680*epsilon**2) - 9617/(134369280*epsilon**2) + 1061/(5598720*epsilon**3) - 149/(933120*epsilon**4) + 1/(19440*epsilon**5)","18870":"-f_3/(27648*epsilon) - pi**4/(12441600*epsilon) + 2153/(134369280*epsilon) - f_3/(103680*epsilon**2) - 9617/(134369280*epsilon**2) + 1061/(5598720*epsilon**3) - 149/(933120*epsilon**4) + 1/(19440*epsilon**5)","18871":"-f_3/(25920*epsilon) - 587/(8398080*epsilon) - 779/(2239488*epsilon**2) + 31/(186624*epsilon**3) + 29/(38880*epsilon**4) - 1/(1620*epsilon**5)","18872":"-f_3/(38880*epsilon) + 17141/(67184640*epsilon) - 1877/(5598720*epsilon**2) + 233/(622080*epsilon**3) - 1/(3888*epsilon**4) + 1/(12960*epsilon**5)","18873":"-f_3/(17280*epsilon) - pi**4/(518400*epsilon) + 955/(13436928*epsilon) + f_3/(2880*epsilon**2) + 85/(2239488*epsilon**2) - 373/(933120*epsilon**3) + 31/(77760*epsilon**4) - 1/(6480*epsilon**5)","18874":"f_3/(12960*epsilon) - 2257/(67184640*epsilon) + 713/(2799360*epsilon**2) - 2737/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","18875":"f_3/(12960*epsilon) - 2257/(67184640*epsilon) + 713/(2799360*epsilon**2) - 2737/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","18876":"-f_3/(17280*epsilon) + 521/(50388480*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 469/(33592320*epsilon**2) + 59/(699840*epsilon**3) - 17/(77760*epsilon**4) + 1/(6480*epsilon**5)","18877":"-f_3/(17280*epsilon) + 521/(50388480*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 469/(33592320*epsilon**2) + 59/(699840*epsilon**3) - 17/(77760*epsilon**4) + 1/(6480*epsilon**5)","18878":"77/(699840*epsilon) + 469/(7464960*epsilon**2) - 251/(622080*epsilon**3) + 1/(1920*epsilon**4) - 1/(4320*epsilon**5)","18879":"-7*f_3/(23040*epsilon) + pi**4/(2073600*epsilon) + 4613/(14929920*epsilon) + f_3/(17280*epsilon**2) - 67/(2488320*epsilon**2) - 301/(622080*epsilon**3) + 29/(51840*epsilon**4) - 1/(4320*epsilon**5)","18880":"-f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 3569/(67184640*epsilon) + f_3/(5760*epsilon**2) + 47/(11197440*epsilon**2) - 319/(933120*epsilon**3) + 31/(77760*epsilon**4) - 1/(6480*epsilon**5)","18881":"-f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 3569/(67184640*epsilon) + f_3/(5760*epsilon**2) + 47/(11197440*epsilon**2) - 319/(933120*epsilon**3) + 31/(77760*epsilon**4) - 1/(6480*epsilon**5)","18882":"5311/(100776960*epsilon) - 23677/(134369280*epsilon**2) + 2441/(11197440*epsilon**3) - 11/(62208*epsilon**4) + 1/(15552*epsilon**5)","18883":"5311/(100776960*epsilon) - 23677/(134369280*epsilon**2) + 2441/(11197440*epsilon**3) - 11/(62208*epsilon**4) + 1/(15552*epsilon**5)","18884":"-39991/(403107840*epsilon) - 6229/(67184640*epsilon**2) + 503/(1244160*epsilon**3) - 169/(466560*epsilon**4) + 1/(8640*epsilon**5)","18885":"-39991/(403107840*epsilon) - 6229/(67184640*epsilon**2) + 503/(1244160*epsilon**3) - 169/(466560*epsilon**4) + 1/(8640*epsilon**5)","18886":"31*f_3/(155520*epsilon) - 118163/(403107840*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 1759/(67184640*epsilon**2) + 649/(1866240*epsilon**3) - 131/(466560*epsilon**4) + 1/(12960*epsilon**5)","18887":"-17*f_3/(20736*epsilon) - 407/(1866240*epsilon) - pi**4/(1036800*epsilon) + f_3/(960*epsilon**2) - 1103/(933120*epsilon**2) + 1273/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18888":"-17*f_3/(20736*epsilon) - 407/(1866240*epsilon) - pi**4/(1036800*epsilon) + f_3/(960*epsilon**2) - 1103/(933120*epsilon**2) + 1273/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18889":"5*f_3/(20736*epsilon) - 2101/(6718464*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 37/(414720*epsilon**2) - 43/(51840*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","18890":"5*f_3/(20736*epsilon) - 2101/(6718464*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 37/(414720*epsilon**2) - 43/(51840*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","18891":"-37*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 3103/(1866240*epsilon) + f_3/(8640*epsilon**2) + 319/(933120*epsilon**2) + 409/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18892":"-37*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 3103/(1866240*epsilon) + f_3/(8640*epsilon**2) + 319/(933120*epsilon**2) + 409/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18893":"-2807*f_3/(311040*epsilon) - 11*f_5/(2880*epsilon) + 11*pi**4/(1036800*epsilon) + 1019/(69120*epsilon) + 13*f_3/(1620*epsilon**2) - 517/(38880*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 29/(6480*epsilon**3) - 1/(1080*epsilon**4)","18894":"-2807*f_3/(311040*epsilon) - 11*f_5/(2880*epsilon) + 11*pi**4/(1036800*epsilon) + 1019/(69120*epsilon) + 13*f_3/(1620*epsilon**2) - 517/(38880*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 29/(6480*epsilon**3) - 1/(1080*epsilon**4)","18895":"7*f_3/(103680*epsilon) - pi**4/(115200*epsilon) + 1903/(1866240*epsilon) + f_3/(8640*epsilon**2) + 1021/(933120*epsilon**2) - 23/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18896":"7*f_3/(103680*epsilon) - pi**4/(115200*epsilon) + 1903/(1866240*epsilon) + f_3/(8640*epsilon**2) + 1021/(933120*epsilon**2) - 23/(622080*epsilon**3) - 17/(6480*epsilon**4) + 7/(4320*epsilon**5)","18897":"-127*f_3/(103680*epsilon) + 43*f_5/(8640*epsilon) - 3673/(933120*epsilon) + 23*pi**4/(3110400*epsilon) + 133*f_3/(25920*epsilon**2) - 2077/(622080*epsilon**2) - pi**4/(259200*epsilon**2) - 11*f_3/(2160*epsilon**3) + 61/(8640*epsilon**3) - 11/(4320*epsilon**4)","18898":"-127*f_3/(103680*epsilon) + 43*f_5/(8640*epsilon) - 3673/(933120*epsilon) + 23*pi**4/(3110400*epsilon) + 133*f_3/(25920*epsilon**2) - 2077/(622080*epsilon**2) - pi**4/(259200*epsilon**2) - 11*f_3/(2160*epsilon**3) + 61/(8640*epsilon**3) - 11/(4320*epsilon**4)","18899":"13*f_3/(20736*epsilon) - 54599/(22394880*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 1457/(1244160*epsilon**2) + 35/(13824*epsilon**3) - 1/(192*epsilon**4) + 13/(4320*epsilon**5)","18900":"13*f_3/(20736*epsilon) - 54599/(22394880*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 1457/(1244160*epsilon**2) + 35/(13824*epsilon**3) - 1/(192*epsilon**4) + 13/(4320*epsilon**5)","18901":"f_3/(2560*epsilon) + pi**4/(6220800*epsilon) + 4241/(8957952*epsilon) - f_3/(5760*epsilon**2) - 43771/(67184640*epsilon**2) + 2449/(5598720*epsilon**3) - 73/(466560*epsilon**4) + 1/(38880*epsilon**5)","18902":"-779*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) + 1343/(4976640*epsilon) + pi**4/(276480*epsilon) + 5*f_3/(5184*epsilon**2) - 493/(414720*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 209/(103680*epsilon**3) - 1/(960*epsilon**4)","18903":"-779*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) + 1343/(4976640*epsilon) + pi**4/(276480*epsilon) + 5*f_3/(5184*epsilon**2) - 493/(414720*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 209/(103680*epsilon**3) - 1/(960*epsilon**4)","18904":"-6659/(67184640*epsilon) + 6409/(11197440*epsilon**2) - 331/(233280*epsilon**3) + 13/(7776*epsilon**4) - 1/(1296*epsilon**5)","18905":"-6659/(67184640*epsilon) + 6409/(11197440*epsilon**2) - 331/(233280*epsilon**3) + 13/(7776*epsilon**4) - 1/(1296*epsilon**5)","18906":"197*f_3/(311040*epsilon) + f_5/(960*epsilon) - 20983/(7464960*epsilon) + 11*pi**4/(3110400*epsilon) + 11*f_3/(4320*epsilon**2) - pi**4/(86400*epsilon**2) + 19/(124416*epsilon**2) - f_3/(720*epsilon**3) + 19/(5760*epsilon**3) - 7/(4320*epsilon**4)","18907":"619*f_3/(155520*epsilon) + 7*f_5/(8640*epsilon) - 113/(23328*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 23/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","18908":"619*f_3/(155520*epsilon) + 7*f_5/(8640*epsilon) - 113/(23328*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 23/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","18909":"169*f_3/(155520*epsilon) - f_5/(1080*epsilon) + 13*pi**4/(1555200*epsilon) + 449/(466560*epsilon) - 17*f_3/(2160*epsilon**2) + 7/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","18910":"113*f_3/(31104*epsilon) + f_5/(720*epsilon) - 977/(233280*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","18911":"113*f_3/(31104*epsilon) + f_5/(720*epsilon) - 977/(233280*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","18912":"-109*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 1067/(559872*epsilon) + f_3/(960*epsilon**2) - 1403/(248832*epsilon**2) + 1391/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","18913":"-109*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 1067/(559872*epsilon) + f_3/(960*epsilon**2) - 1403/(248832*epsilon**2) + 1391/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","18914":"-49*f_3/(25920*epsilon) + f_5/(864*epsilon) - 53/(38880*epsilon) + pi**4/(62208*epsilon) + f_3/(192*epsilon**2) - 35/(15552*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 19/(4320*epsilon**3) - 1/(540*epsilon**4)","18915":"-49*f_3/(25920*epsilon) + f_5/(864*epsilon) - 53/(38880*epsilon) + pi**4/(62208*epsilon) + f_3/(192*epsilon**2) - 35/(15552*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 19/(4320*epsilon**3) - 1/(540*epsilon**4)","18916":"13*f_3/(8640*epsilon) - 44819/(22394880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 9131/(3732480*epsilon**2) + 487/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","18917":"13*f_3/(8640*epsilon) - 44819/(22394880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 9131/(3732480*epsilon**2) + 487/(311040*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","18918":"-37*f_3/(51840*epsilon) - pi**4/(2073600*epsilon) + 6049/(268738560*epsilon) + f_3/(1920*epsilon**2) + 7631/(11197440*epsilon**2) - 37/(46656*epsilon**3) + 29/(77760*epsilon**4) - 1/(12960*epsilon**5)","18919":"f_3/(768*epsilon) - pi**4/(115200*epsilon) + 199/(233280*epsilon) + f_3/(1440*epsilon**2) + 125/(93312*epsilon**2) - 599/(311040*epsilon**3) - 41/(12960*epsilon**4) + 7/(2160*epsilon**5)","18920":"f_3/(768*epsilon) - pi**4/(115200*epsilon) + 199/(233280*epsilon) + f_3/(1440*epsilon**2) + 125/(93312*epsilon**2) - 599/(311040*epsilon**3) - 41/(12960*epsilon**4) + 7/(2160*epsilon**5)","18921":"49*f_3/(51840*epsilon) - 25939/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(1440*epsilon**2) + 6113/(1866240*epsilon**2) - 151/(103680*epsilon**3) - 1/(216*epsilon**4) + 1/(240*epsilon**5)","18922":"49*f_3/(51840*epsilon) - 25939/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(1440*epsilon**2) + 6113/(1866240*epsilon**2) - 151/(103680*epsilon**3) - 1/(216*epsilon**4) + 1/(240*epsilon**5)","18923":"f_3/(5184*epsilon) - pi**4/(1036800*epsilon) + 407/(746496*epsilon) + f_3/(960*epsilon**2) - 37/(14580*epsilon**2) + 77/(12960*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","18924":"f_3/(5184*epsilon) - pi**4/(1036800*epsilon) + 407/(746496*epsilon) + f_3/(960*epsilon**2) - 37/(14580*epsilon**2) + 77/(12960*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","18925":"f_3/(10368*epsilon) - 1/(174960*epsilon) - f_3/(3456*epsilon**2) - 1/(1492992*epsilon**2) - 1243/(1866240*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","18926":"f_3/(10368*epsilon) - 1/(174960*epsilon) - f_3/(3456*epsilon**2) - 1/(1492992*epsilon**2) - 1243/(1866240*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","18927":"-7*f_3/(207360*epsilon) - 1967/(11197440*epsilon) + pi**4/(691200*epsilon) - f_3/(8640*epsilon**2) - 341/(1244160*epsilon**2) + 323/(1866240*epsilon**3) + 13/(19440*epsilon**4) - 7/(12960*epsilon**5)","18928":"-7*f_3/(207360*epsilon) - 1967/(11197440*epsilon) + pi**4/(691200*epsilon) - f_3/(8640*epsilon**2) - 341/(1244160*epsilon**2) + 323/(1866240*epsilon**3) + 13/(19440*epsilon**4) - 7/(12960*epsilon**5)","18929":"f_3/(12960*epsilon) - 5867/(33592320*epsilon) + 113/(699840*epsilon**2) - 461/(746496*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","18930":"f_3/(12960*epsilon) - 5867/(33592320*epsilon) + 113/(699840*epsilon**2) - 461/(746496*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","18931":"623*f_3/(103680*epsilon) + f_5/(360*epsilon) - 3679/(311040*epsilon) - 11*pi**4/(1036800*epsilon) - f_3/(90*epsilon**2) + pi**4/(21600*epsilon**2) + 1763/(103680*epsilon**2) + f_3/(180*epsilon**3) - 11/(960*epsilon**3) + 1/(144*epsilon**4)","18932":"-f_3/(576*epsilon) + 1907/(746496*epsilon) + f_3/(192*epsilon**2) - 1187/(138240*epsilon**2) + 1421/(155520*epsilon**3) - 47/(5184*epsilon**4) + 1/(216*epsilon**5)","18933":"-f_3/(576*epsilon) + 1907/(746496*epsilon) + f_3/(192*epsilon**2) - 1187/(138240*epsilon**2) + 1421/(155520*epsilon**3) - 47/(5184*epsilon**4) + 1/(216*epsilon**5)","18934":"-11*f_3/(1080*epsilon) + f_5/(144*epsilon) + 757/(373248*epsilon) + pi**4/(43200*epsilon) + f_3/(160*epsilon**2) - 1177/(124416*epsilon**2) + 473/(51840*epsilon**3) + 43/(4320*epsilon**4) - 1/(90*epsilon**5)","18935":"-11*f_3/(1080*epsilon) + f_5/(144*epsilon) + 757/(373248*epsilon) + pi**4/(43200*epsilon) + f_3/(160*epsilon**2) - 1177/(124416*epsilon**2) + 473/(51840*epsilon**3) + 43/(4320*epsilon**4) - 1/(90*epsilon**5)","18936":"f_3**2/(180*epsilon) + 311*f_3/(2160*epsilon) - 29*f_5/(216*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","18937":"f_3**2/(36*epsilon) - 137*f_3/(540*epsilon) + 25*f_5/(108*epsilon) - pi**4/(2160*epsilon) + pi**6/(13608*epsilon) + 2*f_3/(9*epsilon**2) - 2*f_5/(9*epsilon**2)","18938":"f_3**2/(36*epsilon) - 137*f_3/(540*epsilon) + 25*f_5/(108*epsilon) - pi**4/(2160*epsilon) + pi**6/(13608*epsilon) + 2*f_3/(9*epsilon**2) - 2*f_5/(9*epsilon**2)","18939":"-f_3**2/(90*epsilon) + 311*f_3/(2160*epsilon) - 13*f_5/(108*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","18940":"-f_3**2/(90*epsilon) + 311*f_3/(2160*epsilon) - 13*f_5/(108*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","18941":"5*f_3/(5184*epsilon) - 59*f_5/(1440*epsilon) - 23*pi**4/(259200*epsilon) + 835/(15552*epsilon) + 13*f_3/(540*epsilon**2) - 79/(1620*epsilon**2) + pi**4/(5400*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","18942":"5*f_3/(5184*epsilon) - 59*f_5/(1440*epsilon) - 23*pi**4/(259200*epsilon) + 835/(15552*epsilon) + 13*f_3/(540*epsilon**2) - 79/(1620*epsilon**2) + pi**4/(5400*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","18943":"-809*f_3/(51840*epsilon) - f_5/(160*epsilon) - 23*pi**4/(518400*epsilon) + 11281/(414720*epsilon) - f_3/(240*epsilon**2) - 307/(20736*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 139/(8640*epsilon**3) + 7/(720*epsilon**4)","18944":"47*f_3/(25920*epsilon) - 41*f_5/(720*epsilon) - pi**4/(259200*epsilon) + 1033/(19440*epsilon) + f_3/(40*epsilon**2) - 5/(144*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18945":"47*f_3/(25920*epsilon) - 41*f_5/(720*epsilon) - pi**4/(259200*epsilon) + 1033/(19440*epsilon) + f_3/(40*epsilon**2) - 5/(144*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18946":"209*f_3/(25920*epsilon) - 47*f_5/(1440*epsilon) - pi**4/(259200*epsilon) + 1837/(77760*epsilon) + f_3/(40*epsilon**2) - 7/(360*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18947":"209*f_3/(25920*epsilon) - 47*f_5/(1440*epsilon) - pi**4/(259200*epsilon) + 1837/(77760*epsilon) + f_3/(40*epsilon**2) - 7/(360*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18948":"-91*f_3/(8640*epsilon) + pi**4/(34560*epsilon) + 19673/(1866240*epsilon) + 5*f_3/(288*epsilon**2) - 685/(31104*epsilon**2) + 47/(12960*epsilon**3) + 19/(1080*epsilon**4) - 1/(90*epsilon**5)","18949":"-91*f_3/(8640*epsilon) + pi**4/(34560*epsilon) + 19673/(1866240*epsilon) + 5*f_3/(288*epsilon**2) - 685/(31104*epsilon**2) + 47/(12960*epsilon**3) + 19/(1080*epsilon**4) - 1/(90*epsilon**5)","18950":"-53*f_3/(3456*epsilon) - pi**4/(19200*epsilon) + 4969/(233280*epsilon) + 31*f_3/(1440*epsilon**2) - 12971/(622080*epsilon**2) - 11/(10368*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","18951":"-53*f_3/(3456*epsilon) - pi**4/(19200*epsilon) + 4969/(233280*epsilon) + 31*f_3/(1440*epsilon**2) - 12971/(622080*epsilon**2) - 11/(10368*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","18952":"-79*f_3/(17280*epsilon) + 38233/(3732480*epsilon) + f_3/(144*epsilon**2) - 583/(124416*epsilon**2) - 107/(10368*epsilon**3) + 23/(864*epsilon**4) - 7/(360*epsilon**5)","18953":"-79*f_3/(17280*epsilon) + 38233/(3732480*epsilon) + f_3/(144*epsilon**2) - 583/(124416*epsilon**2) - 107/(10368*epsilon**3) + 23/(864*epsilon**4) - 7/(360*epsilon**5)","18954":"119*f_3/(17280*epsilon) - 21901/(1244160*epsilon) + 17*pi**4/(172800*epsilon) - f_3/(480*epsilon**2) - 937/(207360*epsilon**2) + 67/(17280*epsilon**3) + 17/(1440*epsilon**4) - 1/(120*epsilon**5)","18955":"f_3/(240*epsilon) - 102019/(22394880*epsilon) - pi**4/(172800*epsilon) - f_3/(240*epsilon**2) + 1147/(233280*epsilon**2) - 29/(155520*epsilon**3) - 7/(3240*epsilon**4) + 1/(1080*epsilon**5)","18956":"73*f_3/(17280*epsilon) - 3163/(1399680*epsilon) - 7*pi**4/(518400*epsilon) - f_3/(2160*epsilon**2) - 2357/(933120*epsilon**2) + 137/(31104*epsilon**3) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","18957":"73*f_3/(17280*epsilon) - 3163/(1399680*epsilon) - 7*pi**4/(518400*epsilon) - f_3/(2160*epsilon**2) - 2357/(933120*epsilon**2) + 137/(31104*epsilon**3) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","18958":"f_3/(8640*epsilon) + pi**4/(103680*epsilon) + 1421/(933120*epsilon) - f_3/(864*epsilon**2) + 1093/(622080*epsilon**2) + 43/(10368*epsilon**3) - 29/(4320*epsilon**4) + 1/(360*epsilon**5)","18959":"f_3/(8640*epsilon) + pi**4/(103680*epsilon) + 1421/(933120*epsilon) - f_3/(864*epsilon**2) + 1093/(622080*epsilon**2) + 43/(10368*epsilon**3) - 29/(4320*epsilon**4) + 1/(360*epsilon**5)","18960":"229*f_3/(17280*epsilon) - 4969/(349920*epsilon) + pi**4/(518400*epsilon) - 17*f_3/(2160*epsilon**2) + 7507/(933120*epsilon**2) + 253/(155520*epsilon**3) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","18961":"11*f_3/(1080*epsilon) - 31501/(1866240*epsilon) + 11*pi**4/(172800*epsilon) - 13*f_3/(480*epsilon**2) + 3631/(155520*epsilon**2) - 223/(12960*epsilon**3) + 19/(1080*epsilon**4) - 1/(90*epsilon**5)","18962":"11*f_3/(1080*epsilon) - 31501/(1866240*epsilon) + 11*pi**4/(172800*epsilon) - 13*f_3/(480*epsilon**2) + 3631/(155520*epsilon**2) - 223/(12960*epsilon**3) + 19/(1080*epsilon**4) - 1/(90*epsilon**5)","18963":"-37*f_3/(2880*epsilon) - f_5/(90*epsilon) - pi**4/(17280*epsilon) + 53/(2160*epsilon) + 7*f_3/(216*epsilon**2) - 217/(6480*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(20*epsilon**3) + 1/(60*epsilon**3)","18964":"-37*f_3/(2880*epsilon) - f_5/(90*epsilon) - pi**4/(17280*epsilon) + 53/(2160*epsilon) + 7*f_3/(216*epsilon**2) - 217/(6480*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(20*epsilon**3) + 1/(60*epsilon**3)","18965":"-f_3/(11520*epsilon) - pi**4/(345600*epsilon) + 5021/(7464960*epsilon) - f_3/(2880*epsilon**2) - 917/(746496*epsilon**2) + 83/(20736*epsilon**3) - 23/(5184*epsilon**4) + 1/(540*epsilon**5)","18966":"-f_3/(11520*epsilon) - pi**4/(345600*epsilon) + 5021/(7464960*epsilon) - f_3/(2880*epsilon**2) - 917/(746496*epsilon**2) + 83/(20736*epsilon**3) - 23/(5184*epsilon**4) + 1/(540*epsilon**5)","18967":"-f_3/(2160*epsilon) + pi**4/(86400*epsilon) + 359/(69120*epsilon) - f_3/(480*epsilon**2) - 16937/(1866240*epsilon**2) + 229/(31104*epsilon**3) - 47/(12960*epsilon**4) + 1/(1080*epsilon**5)","18968":"5*f_3/(10368*epsilon) - pi**4/(518400*epsilon) - 5231/(67184640*epsilon) - f_3/(4320*epsilon**2) + 1537/(5598720*epsilon**2) - 59/(51840*epsilon**3) + 23/(12960*epsilon**4) - 1/(1080*epsilon**5)","18969":"-77*f_3/(1920*epsilon) + f_5/(144*epsilon) - pi**4/(34560*epsilon) + 40729/(933120*epsilon) + 11*f_3/(288*epsilon**2) - 23339/(622080*epsilon**2) + 161/(51840*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","18970":"-77*f_3/(1920*epsilon) + f_5/(144*epsilon) - pi**4/(34560*epsilon) + 40729/(933120*epsilon) + 11*f_3/(288*epsilon**2) - 23339/(622080*epsilon**2) + 161/(51840*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","18971":"f_3/(432*epsilon) - 407/(622080*epsilon) - f_3/(144*epsilon**2) + 427/(311040*epsilon**2) + 1241/(155520*epsilon**3) - 7/(648*epsilon**4) + 1/(216*epsilon**5)","18972":"f_3/(432*epsilon) - 407/(622080*epsilon) - f_3/(144*epsilon**2) + 427/(311040*epsilon**2) + 1241/(155520*epsilon**3) - 7/(648*epsilon**4) + 1/(216*epsilon**5)","18973":"f_3/(384*epsilon) + pi**4/(172800*epsilon) + 833/(622080*epsilon) - f_3/(360*epsilon**2) - 11861/(1866240*epsilon**2) + 1037/(155520*epsilon**3) - 47/(12960*epsilon**4) + 1/(1080*epsilon**5)","18974":"f_3/(384*epsilon) + pi**4/(172800*epsilon) + 833/(622080*epsilon) - f_3/(360*epsilon**2) - 11861/(1866240*epsilon**2) + 1037/(155520*epsilon**3) - 47/(12960*epsilon**4) + 1/(1080*epsilon**5)","18975":"-5*f_3/(864*epsilon) + pi**4/(86400*epsilon) + 35503/(3732480*epsilon) + f_3/(120*epsilon**2) - 3191/(155520*epsilon**2) + 173/(12960*epsilon**3) + 7/(270*epsilon**4) - 1/(36*epsilon**5)","18976":"-167*f_3/(5184*epsilon) - 19*f_5/(480*epsilon) - pi**4/(259200*epsilon) + 5689/(77760*epsilon) + f_3/(40*epsilon**2) - 1/(24*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18977":"371*f_3/(25920*epsilon) - f_5/(45*epsilon) - pi**4/(259200*epsilon) + 329/(38880*epsilon) + f_3/(40*epsilon**2) - pi**4/(7200*epsilon**2) - 1/(80*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18978":"371*f_3/(25920*epsilon) - f_5/(45*epsilon) - pi**4/(259200*epsilon) + 329/(38880*epsilon) + f_3/(40*epsilon**2) - pi**4/(7200*epsilon**2) - 1/(80*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","18979":"-119*f_3/(17280*epsilon) + 859/(248832*epsilon) + 7*pi**4/(172800*epsilon) - f_3/(480*epsilon**2) - 937/(207360*epsilon**2) - 1/(3456*epsilon**3) + 17/(1440*epsilon**4) - 1/(120*epsilon**5)","18980":"-119*f_3/(17280*epsilon) + 859/(248832*epsilon) + 7*pi**4/(172800*epsilon) - f_3/(480*epsilon**2) - 937/(207360*epsilon**2) - 1/(3456*epsilon**3) + 17/(1440*epsilon**4) - 1/(120*epsilon**5)","18981":"59*f_3/(3456*epsilon) - 395/(23328*epsilon) + 7*pi**4/(172800*epsilon) - 11*f_3/(480*epsilon**2) + 20437/(622080*epsilon**2) - 919/(51840*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","18982":"59*f_3/(3456*epsilon) - 395/(23328*epsilon) + 7*pi**4/(172800*epsilon) - 11*f_3/(480*epsilon**2) + 20437/(622080*epsilon**2) - 919/(51840*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","18983":"5*f_3/(1728*epsilon) - 3/(1280*epsilon) + pi**4/(21600*epsilon) - f_3/(120*epsilon**2) + 23/(34560*epsilon**2) - 1/(576*epsilon**3) + 1/(48*epsilon**4) - 1/(60*epsilon**5)","18984":"-f_3/(1280*epsilon) - 21329/(11197440*epsilon) - pi**4/(345600*epsilon) + f_3/(720*epsilon**2) + 1991/(1866240*epsilon**2) + 199/(62208*epsilon**3) - 91/(12960*epsilon**4) + 1/(240*epsilon**5)","18985":"-f_3/(1280*epsilon) - 21329/(11197440*epsilon) - pi**4/(345600*epsilon) + f_3/(720*epsilon**2) + 1991/(1866240*epsilon**2) + 199/(62208*epsilon**3) - 91/(12960*epsilon**4) + 1/(240*epsilon**5)","18986":"611*f_3/(51840*epsilon) - f_5/(2880*epsilon) - 3139/(155520*epsilon) + 7*pi**4/(103680*epsilon) - 5*f_3/(216*epsilon**2) - pi**4/(10800*epsilon**2) + 43/(1080*epsilon**2) + f_3/(60*epsilon**3) - 107/(4320*epsilon**3) + 1/(180*epsilon**4)","18987":"611*f_3/(51840*epsilon) - f_5/(2880*epsilon) - 3139/(155520*epsilon) + 7*pi**4/(103680*epsilon) - 5*f_3/(216*epsilon**2) - pi**4/(10800*epsilon**2) + 43/(1080*epsilon**2) + f_3/(60*epsilon**3) - 107/(4320*epsilon**3) + 1/(180*epsilon**4)","18988":"-937*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 43*pi**4/(3110400*epsilon) + 25033/(7464960*epsilon) + 43*f_3/(25920*epsilon**2) - 2879/(622080*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 31/(6480*epsilon**3) - 11/(4320*epsilon**4)","18989":"-937*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) + 43*pi**4/(3110400*epsilon) + 25033/(7464960*epsilon) + 43*f_3/(25920*epsilon**2) - 2879/(622080*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 31/(6480*epsilon**3) - 11/(4320*epsilon**4)","18990":"-f_3**2/(180*epsilon) - 31*f_3/(720*epsilon) + 35*f_5/(216*epsilon) - 835/(5184*epsilon) - pi**4/(7200*epsilon) + pi**6/(13608*epsilon) + f_3/(15*epsilon**2) - 2*f_5/(9*epsilon**2) + 79/(540*epsilon**2) - 1/(30*epsilon**3)","18991":"-289*f_3/(622080*epsilon) + f_5/(2160*epsilon) - 43*pi**4/(6220800*epsilon) + 1663/(746496*epsilon) + 11*f_3/(4320*epsilon**2) - 427/(77760*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(720*epsilon**3) + 11/(2880*epsilon**3) - 1/(1080*epsilon**4)","18992":"-103*f_3/(17280*epsilon) + pi**4/(57600*epsilon) + 97351/(22394880*epsilon) + f_3/(480*epsilon**2) - 16553/(1866240*epsilon**2) + 553/(77760*epsilon**3) - 59/(12960*epsilon**4) + 1/(540*epsilon**5)","18993":"-11*f_3/(103680*epsilon) - 80021/(67184640*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) + 31051/(11197440*epsilon**2) - 517/(155520*epsilon**3) + 169/(77760*epsilon**4) - 1/(1620*epsilon**5)","18994":"-11*f_3/(103680*epsilon) - 80021/(67184640*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) + 31051/(11197440*epsilon**2) - 517/(155520*epsilon**3) + 169/(77760*epsilon**4) - 1/(1620*epsilon**5)","18995":"-11*f_3/(6480*epsilon) - 2527/(14929920*epsilon) + pi**4/(1036800*epsilon) + f_3/(1440*epsilon**2) + 4043/(2799360*epsilon**2) - 1379/(933120*epsilon**3) + 7/(9720*epsilon**4) - 1/(6480*epsilon**5)","18996":"181*f_3/(12960*epsilon) - 809/(46080*epsilon) + pi**4/(86400*epsilon) - 77*f_3/(2160*epsilon**2) + 1373/(34560*epsilon**2) + f_3/(36*epsilon**3) - 31/(960*epsilon**3) + 7/(720*epsilon**4)","18997":"181*f_3/(12960*epsilon) - 809/(46080*epsilon) + pi**4/(86400*epsilon) - 77*f_3/(2160*epsilon**2) + 1373/(34560*epsilon**2) + f_3/(36*epsilon**3) - 31/(960*epsilon**3) + 7/(720*epsilon**4)","18998":"-f_3/(72*epsilon) + f_5/(144*epsilon) - pi**4/(34560*epsilon) + 15011/(1866240*epsilon) + 5*f_3/(288*epsilon**2) - 2993/(155520*epsilon**2) - 7/(12960*epsilon**3) + 19/(1080*epsilon**4) - 1/(90*epsilon**5)","18999":"-f_3/(72*epsilon) + f_5/(144*epsilon) - pi**4/(34560*epsilon) + 15011/(1866240*epsilon) + 5*f_3/(288*epsilon**2) - 2993/(155520*epsilon**2) - 7/(12960*epsilon**3) + 19/(1080*epsilon**4) - 1/(90*epsilon**5)","19000":"251*f_3/(17280*epsilon) - 29291/(933120*epsilon) + 23*pi**4/(172800*epsilon) - 19*f_3/(480*epsilon**2) + 20437/(622080*epsilon**2) - 703/(51840*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","19001":"-53*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 9247/(201553920*epsilon) + f_3/(51840*epsilon**2) - 13613/(67184640*epsilon**2) + 23/(51840*epsilon**3) - 67/(155520*epsilon**4) + 1/(6480*epsilon**5)","19002":"-77*f_3/(12960*epsilon) - f_5/(2160*epsilon) - 11*pi**4/(259200*epsilon) + 10043/(746496*epsilon) + 77*f_3/(6480*epsilon**2) - 191/(10368*epsilon**2) + pi**4/(32400*epsilon**2) - f_3/(180*epsilon**3) + 25/(2592*epsilon**3) - 1/(540*epsilon**4)","19003":"-f_3**2/(90*epsilon) + 193*f_3/(1080*epsilon) - 67*f_5/(432*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","19004":"-f_3**2/(90*epsilon) + 193*f_3/(1080*epsilon) - 67*f_5/(432*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","19005":"f_3**2/(180*epsilon) - 61*f_3/(540*epsilon) + 47*f_5/(432*epsilon) - pi**4/(4320*epsilon) + pi**6/(27216*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","19006":"f_3**2/(180*epsilon) - 61*f_3/(540*epsilon) + 47*f_5/(432*epsilon) - pi**4/(4320*epsilon) + pi**6/(27216*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","19007":"-f_3**2/(90*epsilon) + 431*f_3/(2160*epsilon) - 19*f_5/(108*epsilon) - pi**6/(13608*epsilon) + 7*pi**4/(21600*epsilon) - 7*f_3/(45*epsilon**2) + 2*f_5/(9*epsilon**2)","19008":"127*f_3/(10368*epsilon) + 13*f_5/(1440*epsilon) - 6047/(311040*epsilon) - 29*pi**4/(518400*epsilon) - f_3/(30*epsilon**2) + pi**4/(10800*epsilon**2) + 193/(6480*epsilon**2) + f_3/(90*epsilon**3) - 7/(360*epsilon**3) + 1/(180*epsilon**4)","19009":"127*f_3/(10368*epsilon) + 13*f_5/(1440*epsilon) - 6047/(311040*epsilon) - 29*pi**4/(518400*epsilon) - f_3/(30*epsilon**2) + pi**4/(10800*epsilon**2) + 193/(6480*epsilon**2) + f_3/(90*epsilon**3) - 7/(360*epsilon**3) + 1/(180*epsilon**4)","19010":"203*f_3/(25920*epsilon) - 2*f_5/(45*epsilon) - 7*pi**4/(51840*epsilon) + 14273/(311040*epsilon) - f_3/(36*epsilon**2) - 19/(6480*epsilon**2) + pi**4/(5400*epsilon**2) + f_3/(45*epsilon**3) - 1/(36*epsilon**3) + 1/(90*epsilon**4)","19011":"-13*f_3/(5184*epsilon) - 3*f_5/(80*epsilon) - 23*pi**4/(259200*epsilon) + 835/(15552*epsilon) + 13*f_3/(540*epsilon**2) - 79/(1620*epsilon**2) + pi**4/(5400*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","19012":"137*f_3/(10368*epsilon) + f_5/(240*epsilon) - 22157/(1244160*epsilon) - pi**4/(103680*epsilon) - f_3/(48*epsilon**2) + pi**4/(14400*epsilon**2) + 763/(34560*epsilon**2) + f_3/(120*epsilon**3) - 13/(960*epsilon**3) + 1/(240*epsilon**4)","19013":"137*f_3/(10368*epsilon) + f_5/(240*epsilon) - 22157/(1244160*epsilon) - pi**4/(103680*epsilon) - f_3/(48*epsilon**2) + pi**4/(14400*epsilon**2) + 763/(34560*epsilon**2) + f_3/(120*epsilon**3) - 13/(960*epsilon**3) + 1/(240*epsilon**4)","19014":"-529*f_3/(103680*epsilon) - 7*f_5/(2880*epsilon) - 41*pi**4/(1036800*epsilon) + 3167/(248832*epsilon) - f_3/(240*epsilon**2) - 49/(11520*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 29/(1728*epsilon**3) + 1/(80*epsilon**4)","19015":"-529*f_3/(103680*epsilon) - 7*f_5/(2880*epsilon) - 41*pi**4/(1036800*epsilon) + 3167/(248832*epsilon) - f_3/(240*epsilon**2) - 49/(11520*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 29/(1728*epsilon**3) + 1/(80*epsilon**4)","19016":"221*f_3/(51840*epsilon) - 7687/(1399680*epsilon) - pi**4/(518400*epsilon) - f_3/(320*epsilon**2) + 10411/(1866240*epsilon**2) - 83/(155520*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19017":"221*f_3/(51840*epsilon) - 7687/(1399680*epsilon) - pi**4/(518400*epsilon) - f_3/(320*epsilon**2) + 10411/(1866240*epsilon**2) - 83/(155520*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19018":"-32983/(67184640*epsilon) + 10003/(5598720*epsilon**2) - 1991/(622080*epsilon**3) + 23/(7776*epsilon**4) - 1/(864*epsilon**5)","19019":"-32983/(67184640*epsilon) + 10003/(5598720*epsilon**2) - 1991/(622080*epsilon**3) + 23/(7776*epsilon**4) - 1/(864*epsilon**5)","19020":"17*f_3/(20736*epsilon) - 17*pi**4/(1036800*epsilon) + 14089/(22394880*epsilon) + f_3/(2880*epsilon**2) + 4207/(3732480*epsilon**2) - 7/(103680*epsilon**3) - 59/(25920*epsilon**4) + 1/(720*epsilon**5)","19021":"-f_3/(103680*epsilon) - 2821/(2239488*epsilon) - pi**4/(259200*epsilon) + f_3/(1440*epsilon**2) + 371/(622080*epsilon**2) + 67/(31104*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","19022":"-f_3/(103680*epsilon) - 2821/(2239488*epsilon) - pi**4/(259200*epsilon) + f_3/(1440*epsilon**2) + 371/(622080*epsilon**2) + 67/(31104*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","19023":"91*f_3/(34560*epsilon) - 16315/(4478976*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 8807/(3732480*epsilon**2) + 119/(62208*epsilon**3) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","19024":"13*f_3/(69120*epsilon) + pi**4/(2073600*epsilon) + 3689/(33592320*epsilon) - f_3/(4320*epsilon**2) + 2663/(11197440*epsilon**2) - 1963/(1866240*epsilon**3) + 113/(77760*epsilon**4) - 1/(1440*epsilon**5)","19025":"13*f_3/(69120*epsilon) + pi**4/(2073600*epsilon) + 3689/(33592320*epsilon) - f_3/(4320*epsilon**2) + 2663/(11197440*epsilon**2) - 1963/(1866240*epsilon**3) + 113/(77760*epsilon**4) - 1/(1440*epsilon**5)","19026":"367*f_3/(155520*epsilon) + 7*f_5/(8640*epsilon) - 263/(93312*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 17/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","19027":"-7*f_3/(6480*epsilon) - 91331/(67184640*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 34621/(11197440*epsilon**2) - 109/(34560*epsilon**3) + 139/(77760*epsilon**4) - 1/(2160*epsilon**5)","19028":"-17*f_3/(12960*epsilon) + f_5/(432*epsilon) - 937/(311040*epsilon) + pi**4/(62208*epsilon) + f_3/(192*epsilon**2) - pi**4/(51840*epsilon**2) - 67/(77760*epsilon**2) - f_3/(432*epsilon**3) + 19/(4320*epsilon**3) - 1/(540*epsilon**4)","19029":"-17*f_3/(12960*epsilon) + f_5/(432*epsilon) - 937/(311040*epsilon) + pi**4/(62208*epsilon) + f_3/(192*epsilon**2) - pi**4/(51840*epsilon**2) - 67/(77760*epsilon**2) - f_3/(432*epsilon**3) + 19/(4320*epsilon**3) - 1/(540*epsilon**4)","19030":"30271/(22394880*epsilon) - 110513/(67184640*epsilon**2) + 4411/(5598720*epsilon**3) - 19/(93312*epsilon**4) + 1/(38880*epsilon**5)","19031":"-31*f_3/(103680*epsilon) - pi**4/(103680*epsilon) + 3391/(7464960*epsilon) + f_3/(576*epsilon**2) - 229/(1244160*epsilon**2) - 19/(207360*epsilon**3) - 43/(8640*epsilon**4) + 7/(1440*epsilon**5)","19032":"-31*f_3/(103680*epsilon) - pi**4/(103680*epsilon) + 3391/(7464960*epsilon) + f_3/(576*epsilon**2) - 229/(1244160*epsilon**2) - 19/(207360*epsilon**3) - 43/(8640*epsilon**4) + 7/(1440*epsilon**5)","19033":"f_3/(10368*epsilon) - 1/(174960*epsilon) - f_3/(3456*epsilon**2) - 1/(1492992*epsilon**2) - 1243/(1866240*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","19034":"f_3/(10368*epsilon) - 1/(174960*epsilon) - f_3/(3456*epsilon**2) - 1/(1492992*epsilon**2) - 1243/(1866240*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","19035":"19*f_3/(6480*epsilon) - 559/(139968*epsilon) - pi**4/(518400*epsilon) - f_3/(720*epsilon**2) + 7873/(1866240*epsilon**2) - 29/(155520*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19036":"28639/(44789760*epsilon) - 5471/(2488320*epsilon**2) + 641/(207360*epsilon**3) - 167/(51840*epsilon**4) + 7/(4320*epsilon**5)","19037":"28639/(44789760*epsilon) - 5471/(2488320*epsilon**2) + 641/(207360*epsilon**3) - 167/(51840*epsilon**4) + 7/(4320*epsilon**5)","19038":"59*f_3/(103680*epsilon) - 7*pi**4/(1036800*epsilon) - 199/(4478976*epsilon) + f_3/(2880*epsilon**2) + 751/(3732480*epsilon**2) + 13/(20736*epsilon**3) - 59/(25920*epsilon**4) + 1/(720*epsilon**5)","19039":"59*f_3/(103680*epsilon) - 7*pi**4/(1036800*epsilon) - 199/(4478976*epsilon) + f_3/(2880*epsilon**2) + 751/(3732480*epsilon**2) + 13/(20736*epsilon**3) - 59/(25920*epsilon**4) + 1/(720*epsilon**5)","19040":"11*f_3/(25920*epsilon) - 4763/(2799360*epsilon) + pi**4/(129600*epsilon) - f_3/(720*epsilon**2) + 4849/(1866240*epsilon**2) + 79/(155520*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19041":"11*f_3/(25920*epsilon) - 4763/(2799360*epsilon) + pi**4/(129600*epsilon) - f_3/(720*epsilon**2) + 4849/(1866240*epsilon**2) + 79/(155520*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19042":"f_3/(51840*epsilon) + 107939/(67184640*epsilon) - 2851/(3732480*epsilon**2) - 2887/(1866240*epsilon**3) + 49/(25920*epsilon**4) - 1/(1440*epsilon**5)","19043":"f_3/(51840*epsilon) + 107939/(67184640*epsilon) - 2851/(3732480*epsilon**2) - 2887/(1866240*epsilon**3) + 49/(25920*epsilon**4) - 1/(1440*epsilon**5)","19044":"f_3/(51840*epsilon) - 1633/(5598720*epsilon) + pi**4/(518400*epsilon) - f_3/(2880*epsilon**2) + 4363/(1866240*epsilon**2) + 5/(31104*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19045":"f_3/(51840*epsilon) - 1633/(5598720*epsilon) + pi**4/(518400*epsilon) - f_3/(2880*epsilon**2) + 4363/(1866240*epsilon**2) + 5/(31104*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19046":"109*f_3/(51840*epsilon) - 10577/(2799360*epsilon) + pi**4/(129600*epsilon) - f_3/(320*epsilon**2) + 7387/(1866240*epsilon**2) + 5/(31104*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19047":"109*f_3/(51840*epsilon) - 10577/(2799360*epsilon) + pi**4/(129600*epsilon) - f_3/(320*epsilon**2) + 7387/(1866240*epsilon**2) + 5/(31104*epsilon**3) - 5/(2592*epsilon**4) + 1/(1080*epsilon**5)","19048":"17*f_3/(51840*epsilon) - f_5/(180*epsilon) - 13/(3888*epsilon) + 7*pi**4/(103680*epsilon) - 5*f_3/(216*epsilon**2) - pi**4/(10800*epsilon**2) + 17/(540*epsilon**2) + f_3/(60*epsilon**3) - 107/(4320*epsilon**3) + 1/(180*epsilon**4)","19049":"-13*f_3/(144*epsilon) + 37*f_5/(216*epsilon) - 1567/(25920*epsilon) - pi**4/(10800*epsilon) + 13*f_3/(180*epsilon**2) - 5*f_5/(36*epsilon**2) + 1/(18*epsilon**2) - 1/(60*epsilon**3)","19050":"-13*f_3/(144*epsilon) + 37*f_5/(216*epsilon) - 1567/(25920*epsilon) - pi**4/(10800*epsilon) + 13*f_3/(180*epsilon**2) - 5*f_5/(36*epsilon**2) + 1/(18*epsilon**2) - 1/(60*epsilon**3)","19051":"139*f_3/(103680*epsilon) - 90463/(16796160*epsilon) + pi**4/(207360*epsilon) - f_3/(864*epsilon**2) + 2651/(559872*epsilon**2) - 659/(233280*epsilon**3) + 17/(12960*epsilon**4) - 1/(3240*epsilon**5)","19052":"101*f_3/(311040*epsilon) + pi**4/(3110400*epsilon) + 114223/(40310784*epsilon) - f_3/(6480*epsilon**2) - 1697/(699840*epsilon**2) + 653/(559872*epsilon**3) - 41/(116640*epsilon**4) + 1/(19440*epsilon**5)","19053":"-721*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) + 43*pi**4/(1555200*epsilon) + 3785/(373248*epsilon) + 43*f_3/(12960*epsilon**2) - 119/(9720*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 43/(6480*epsilon**3) - 1/(540*epsilon**4)","19054":"-109*f_3/(4320*epsilon) + 25*f_5/(432*epsilon) - 541/(17280*epsilon) - pi**4/(43200*epsilon) + f_3/(40*epsilon**2) - 5*f_5/(72*epsilon**2) + 13/(270*epsilon**2) - 1/(40*epsilon**3)","19055":"-109*f_3/(4320*epsilon) + 25*f_5/(432*epsilon) - 541/(17280*epsilon) - pi**4/(43200*epsilon) + f_3/(40*epsilon**2) - 5*f_5/(72*epsilon**2) + 13/(270*epsilon**2) - 1/(40*epsilon**3)","19056":"-1741*f_3/(311040*epsilon) + f_5/(4320*epsilon) - pi**4/(69120*epsilon) + 2947/(311040*epsilon) + 53*f_3/(5184*epsilon**2) - 4099/(311040*epsilon**2) + pi**4/(259200*epsilon**2) - f_3/(240*epsilon**3) + 29/(4320*epsilon**3) - 1/(720*epsilon**4)","19057":"-1741*f_3/(311040*epsilon) + f_5/(4320*epsilon) - pi**4/(69120*epsilon) + 2947/(311040*epsilon) + 53*f_3/(5184*epsilon**2) - 4099/(311040*epsilon**2) + pi**4/(259200*epsilon**2) - f_3/(240*epsilon**3) + 29/(4320*epsilon**3) - 1/(720*epsilon**4)","19058":"-1261*f_3/(155520*epsilon) - f_5/(720*epsilon) - 7*pi**4/(1555200*epsilon) + 5129/(414720*epsilon) + 23*f_3/(2160*epsilon**2) - 4481/(311040*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 11/(1728*epsilon**3) - 1/(720*epsilon**4)","19059":"-1261*f_3/(155520*epsilon) - f_5/(720*epsilon) - 7*pi**4/(1555200*epsilon) + 5129/(414720*epsilon) + 23*f_3/(2160*epsilon**2) - 4481/(311040*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 11/(1728*epsilon**3) - 1/(720*epsilon**4)","19060":"-133*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 1229/(559872*epsilon) + f_3/(960*epsilon**2) - 7303/(1244160*epsilon**2) + 1391/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19061":"-133*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 1229/(559872*epsilon) + f_3/(960*epsilon**2) - 7303/(1244160*epsilon**2) + 1391/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19062":"-1009*f_3/(155520*epsilon) - f_5/(4320*epsilon) - 7*pi**4/(1555200*epsilon) + 3917/(414720*epsilon) + 23*f_3/(2160*epsilon**2) - 4049/(311040*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 11/(1728*epsilon**3) - 1/(720*epsilon**4)","19063":"-133*f_3/(25920*epsilon) - f_5/(45*epsilon) - pi**4/(259200*epsilon) + 1103/(38880*epsilon) + f_3/(40*epsilon**2) - 17/(720*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","19064":"-133*f_3/(25920*epsilon) - f_5/(45*epsilon) - pi**4/(259200*epsilon) + 1103/(38880*epsilon) + f_3/(40*epsilon**2) - 17/(720*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","19065":"-f_3**2/(360*epsilon) - 241*f_3/(2160*epsilon) + 65*f_5/(432*epsilon) - 113/(4320*epsilon) - pi**4/(4320*epsilon) + pi**6/(27216*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2) + 1/(90*epsilon**2)","19066":"-f_3**2/(180*epsilon) - 157*f_3/(1080*epsilon) + 41*f_5/(216*epsilon) - pi**4/(2160*epsilon) - 89/(2160*epsilon) + pi**6/(13608*epsilon) + 2*f_3/(9*epsilon**2) - 2*f_5/(9*epsilon**2) + 1/(45*epsilon**2)","19067":"-f_3**2/(180*epsilon) + 461*f_3/(4320*epsilon) - 41*f_5/(432*epsilon) - pi**6/(27216*epsilon) + 7*pi**4/(43200*epsilon) - 7*f_3/(90*epsilon**2) + f_5/(9*epsilon**2)","19068":"103*f_3/(12960*epsilon) + f_5/(1080*epsilon) - 547/(38880*epsilon) + pi**4/(14400*epsilon) - 53*f_3/(3240*epsilon**2) - pi**4/(16200*epsilon**2) + 131/(9720*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","19069":"13*f_3/(2592*epsilon) + f_5/(960*epsilon) - 23/(2430*epsilon) + pi**4/(28800*epsilon) - 53*f_3/(6480*epsilon**2) - pi**4/(32400*epsilon**2) + 149/(19440*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","19070":"1859*f_3/(103680*epsilon) + 11*f_5/(960*epsilon) - 17387/(622080*epsilon) - 29*pi**4/(1036800*epsilon) - f_3/(60*epsilon**2) + pi**4/(21600*epsilon**2) + 301/(12960*epsilon**2) + f_3/(180*epsilon**3) - 7/(720*epsilon**3) + 1/(360*epsilon**4)","19071":"1859*f_3/(103680*epsilon) + 11*f_5/(960*epsilon) - 17387/(622080*epsilon) - 29*pi**4/(1036800*epsilon) - f_3/(60*epsilon**2) + pi**4/(21600*epsilon**2) + 301/(12960*epsilon**2) + f_3/(180*epsilon**3) - 7/(720*epsilon**3) + 1/(360*epsilon**4)","19072":"-223*f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 15199/(33592320*epsilon) + f_3/(480*epsilon**2) + 12059/(5598720*epsilon**2) - 269/(93312*epsilon**3) + 19/(12960*epsilon**4) - 1/(3240*epsilon**5)","19073":"151*f_3/(23040*epsilon) + 7*f_5/(5760*epsilon) - 3295/(248832*epsilon) + 11*pi**4/(2073600*epsilon) - 41*f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 523/(23040*epsilon**2) + f_3/(90*epsilon**3) - 67/(3456*epsilon**3) + 13/(1440*epsilon**4)","19074":"151*f_3/(23040*epsilon) + 7*f_5/(5760*epsilon) - 3295/(248832*epsilon) + 11*pi**4/(2073600*epsilon) - 41*f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 523/(23040*epsilon**2) + f_3/(90*epsilon**3) - 67/(3456*epsilon**3) + 13/(1440*epsilon**4)","19075":"-53*f_3/(51840*epsilon) - pi**4/(311040*epsilon) + 3803/(1866240*epsilon) + 13*f_3/(3456*epsilon**2) - 4829/(622080*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(288*epsilon**3) + 1/(108*epsilon**3) - 1/(288*epsilon**4)","19076":"-53*f_3/(51840*epsilon) - pi**4/(311040*epsilon) + 3803/(1866240*epsilon) + 13*f_3/(3456*epsilon**2) - 4829/(622080*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(288*epsilon**3) + 1/(108*epsilon**3) - 1/(288*epsilon**4)","19077":"-f_3/(5184*epsilon) - 15857/(67184640*epsilon) + f_3/(1728*epsilon**2) + 10747/(11197440*epsilon**2) - 3341/(1866240*epsilon**3) + 5/(3888*epsilon**4) - 1/(2592*epsilon**5)","19078":"-f_3/(5184*epsilon) - 15857/(67184640*epsilon) + f_3/(1728*epsilon**2) + 10747/(11197440*epsilon**2) - 3341/(1866240*epsilon**3) + 5/(3888*epsilon**4) - 1/(2592*epsilon**5)","19079":"f_3/(77760*epsilon) + 38107/(67184640*epsilon) - 44111/(33592320*epsilon**2) + 167/(139968*epsilon**3) - 41/(77760*epsilon**4) + 1/(9720*epsilon**5)","19080":"f_3/(77760*epsilon) + 38107/(67184640*epsilon) - 44111/(33592320*epsilon**2) + 167/(139968*epsilon**3) - 41/(77760*epsilon**4) + 1/(9720*epsilon**5)","19081":"19*f_3/(17280*epsilon) - 4169/(11197440*epsilon) - f_3/(576*epsilon**2) + 2219/(3732480*epsilon**2) + 1099/(622080*epsilon**3) - 167/(25920*epsilon**4) + 5/(864*epsilon**5)","19082":"19*f_3/(17280*epsilon) - 4169/(11197440*epsilon) - f_3/(576*epsilon**2) + 2219/(3732480*epsilon**2) + 1099/(622080*epsilon**3) - 167/(25920*epsilon**4) + 5/(864*epsilon**5)","19083":"173*f_3/(103680*epsilon) - 5657/(3732480*epsilon) + pi**4/(518400*epsilon) - f_3/(480*epsilon**2) + 205/(186624*epsilon**2) + 109/(25920*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","19084":"173*f_3/(103680*epsilon) - 5657/(3732480*epsilon) + pi**4/(518400*epsilon) - f_3/(480*epsilon**2) + 205/(186624*epsilon**2) + 109/(25920*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","19085":"709*f_3/(155520*epsilon) + f_5/(720*epsilon) - 2683/(466560*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","19086":"709*f_3/(155520*epsilon) + f_5/(720*epsilon) - 2683/(466560*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","19087":"f_3/(1296*epsilon) - 19783/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(1440*epsilon**2) + 6437/(1866240*epsilon**2) - 151/(103680*epsilon**3) - 1/(216*epsilon**4) + 1/(240*epsilon**5)","19088":"f_3/(1296*epsilon) - 19783/(22394880*epsilon) - pi**4/(1036800*epsilon) - f_3/(1440*epsilon**2) + 6437/(1866240*epsilon**2) - 151/(103680*epsilon**3) - 1/(216*epsilon**4) + 1/(240*epsilon**5)","19089":"-53*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 7049/(6718464*epsilon) + f_3/(4320*epsilon**2) - 799/(1866240*epsilon**2) - 1487/(1866240*epsilon**3) + 1/(972*epsilon**4) - 1/(2592*epsilon**5)","19090":"-53*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 7049/(6718464*epsilon) + f_3/(4320*epsilon**2) - 799/(1866240*epsilon**2) - 1487/(1866240*epsilon**3) + 1/(972*epsilon**4) - 1/(2592*epsilon**5)","19091":"-49*f_3/(103680*epsilon) - pi**4/(103680*epsilon) + 4147/(7464960*epsilon) + f_3/(576*epsilon**2) - 13/(1244160*epsilon**2) - 19/(207360*epsilon**3) - 43/(8640*epsilon**4) + 7/(1440*epsilon**5)","19092":"-49*f_3/(103680*epsilon) - pi**4/(103680*epsilon) + 4147/(7464960*epsilon) + f_3/(576*epsilon**2) - 13/(1244160*epsilon**2) - 19/(207360*epsilon**3) - 43/(8640*epsilon**4) + 7/(1440*epsilon**5)","19093":"7*f_3/(20736*epsilon) - pi**4/(259200*epsilon) + 1033/(3732480*epsilon) + f_3/(1440*epsilon**2) - 2071/(933120*epsilon**2) + 29/(5184*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","19094":"7*f_3/(20736*epsilon) - pi**4/(259200*epsilon) + 1033/(3732480*epsilon) + f_3/(1440*epsilon**2) - 2071/(933120*epsilon**2) + 29/(5184*epsilon**3) - 1/(216*epsilon**4) + 1/(540*epsilon**5)","19095":"-18203/(8398080*epsilon) + 4147/(1119744*epsilon**2) - 1589/(373248*epsilon**3) + 1/(360*epsilon**4) - 11/(12960*epsilon**5)","19096":"-18203/(8398080*epsilon) + 4147/(1119744*epsilon**2) - 1589/(373248*epsilon**3) + 1/(360*epsilon**4) - 11/(12960*epsilon**5)","19097":"-f_3/(25920*epsilon) - 8489/(3732480*epsilon) + 49861/(11197440*epsilon**2) - 101/(34560*epsilon**3) + 5/(5184*epsilon**4) - 1/(6480*epsilon**5)","19098":"-f_3/(25920*epsilon) - 8489/(3732480*epsilon) + 49861/(11197440*epsilon**2) - 101/(34560*epsilon**3) + 5/(5184*epsilon**4) - 1/(6480*epsilon**5)","19099":"49*f_3/(34560*epsilon) - 149701/(67184640*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 3463/(1244160*epsilon**2) - 1567/(622080*epsilon**3) + 127/(77760*epsilon**4) - 7/(12960*epsilon**5)","19100":"49*f_3/(34560*epsilon) - 149701/(67184640*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 3463/(1244160*epsilon**2) - 1567/(622080*epsilon**3) + 127/(77760*epsilon**4) - 7/(12960*epsilon**5)","19101":"101*f_3/(103680*epsilon) - 683/(1119744*epsilon) + pi**4/(207360*epsilon) - f_3/(576*epsilon**2) - 2023/(1244160*epsilon**2) + 959/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19102":"101*f_3/(103680*epsilon) - 683/(1119744*epsilon) + pi**4/(207360*epsilon) - f_3/(576*epsilon**2) - 2023/(1244160*epsilon**2) + 959/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19103":"-f_3/(25920*epsilon) + 90767/(67184640*epsilon) - 527/(746496*epsilon**2) - 2887/(1866240*epsilon**3) + 49/(25920*epsilon**4) - 1/(1440*epsilon**5)","19104":"-f_3/(25920*epsilon) + 90767/(67184640*epsilon) - 527/(746496*epsilon**2) - 2887/(1866240*epsilon**3) + 49/(25920*epsilon**4) - 1/(1440*epsilon**5)","19105":"77*f_3/(103680*epsilon) - 4249/(1244160*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 57961/(11197440*epsilon**2) - 7/(2304*epsilon**3) + 5/(5184*epsilon**4) - 1/(6480*epsilon**5)","19106":"-53*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 9607/(201553920*epsilon) + f_3/(51840*epsilon**2) - 9653/(67184640*epsilon**2) + 13/(31104*epsilon**3) - 67/(155520*epsilon**4) + 1/(6480*epsilon**5)","19107":"-53*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 9607/(201553920*epsilon) + f_3/(51840*epsilon**2) - 9653/(67184640*epsilon**2) + 13/(31104*epsilon**3) - 67/(155520*epsilon**4) + 1/(6480*epsilon**5)","19108":"61*f_3/(51840*epsilon) - 637/(699840*epsilon) - 7*pi**4/(1036800*epsilon) - f_3/(720*epsilon**2) + 7031/(1866240*epsilon**2) - 281/(155520*epsilon**3) - 19/(4320*epsilon**4) + 1/(270*epsilon**5)","19109":"61*f_3/(51840*epsilon) - 637/(699840*epsilon) - 7*pi**4/(1036800*epsilon) - f_3/(720*epsilon**2) + 7031/(1866240*epsilon**2) - 281/(155520*epsilon**3) - 19/(4320*epsilon**4) + 1/(270*epsilon**5)","19110":"-32983/(67184640*epsilon) + 10003/(5598720*epsilon**2) - 1991/(622080*epsilon**3) + 23/(7776*epsilon**4) - 1/(864*epsilon**5)","19111":"-32983/(67184640*epsilon) + 10003/(5598720*epsilon**2) - 1991/(622080*epsilon**3) + 23/(7776*epsilon**4) - 1/(864*epsilon**5)","19112":"-31*f_3/(25920*epsilon) + pi**4/(518400*epsilon) + 42061/(13436928*epsilon) + f_3/(4320*epsilon**2) - 2107/(1244160*epsilon**2) - 283/(186624*epsilon**3) + 41/(25920*epsilon**4) - 1/(2160*epsilon**5)","19113":"41*f_3/(20736*epsilon) - 11*pi**4/(1036800*epsilon) - 4189/(5598720*epsilon) + f_3/(960*epsilon**2) - 827/(248832*epsilon**2) + 235/(62208*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19114":"41*f_3/(20736*epsilon) - 11*pi**4/(1036800*epsilon) - 4189/(5598720*epsilon) + f_3/(960*epsilon**2) - 827/(248832*epsilon**2) + 235/(62208*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19115":"31*f_3/(51840*epsilon) - pi**4/(259200*epsilon) - 59/(262440*epsilon) + f_3/(8640*epsilon**2) - 25/(746496*epsilon**2) - 1163/(933120*epsilon**3) + 139/(77760*epsilon**4) - 1/(1296*epsilon**5)","19116":"29*f_3/(69120*epsilon) - 13969/(16796160*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 15121/(22394880*epsilon**2) - 1729/(1866240*epsilon**3) + 23/(31104*epsilon**4) - 1/(4320*epsilon**5)","19117":"29*f_3/(69120*epsilon) - 13969/(16796160*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 15121/(22394880*epsilon**2) - 1729/(1866240*epsilon**3) + 23/(31104*epsilon**4) - 1/(4320*epsilon**5)","19118":"-f_3/(864*epsilon) - 47/(186624*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 3239/(1866240*epsilon**2) - 1517/(933120*epsilon**3) + 7/(9720*epsilon**4) - 1/(6480*epsilon**5)","19119":"-f_3/(864*epsilon) - 47/(186624*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 3239/(1866240*epsilon**2) - 1517/(933120*epsilon**3) + 7/(9720*epsilon**4) - 1/(6480*epsilon**5)","19120":"-19*f_3/(34560*epsilon) - 4447/(3732480*epsilon) + pi**4/(345600*epsilon) - f_3/(4320*epsilon**2) + 4811/(1866240*epsilon**2) - 1733/(933120*epsilon**3) + 7/(9720*epsilon**4) - 1/(6480*epsilon**5)","19121":"-2303*f_3/(622080*epsilon) - 23*f_5/(17280*epsilon) + 11*pi**4/(2073600*epsilon) + 163/(27648*epsilon) + 13*f_3/(3240*epsilon**2) - 463/(77760*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 29/(12960*epsilon**3) - 1/(2160*epsilon**4)","19122":"-2303*f_3/(622080*epsilon) - 23*f_5/(17280*epsilon) + 11*pi**4/(2073600*epsilon) + 163/(27648*epsilon) + 13*f_3/(3240*epsilon**2) - 463/(77760*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 29/(12960*epsilon**3) - 1/(2160*epsilon**4)","19123":"f_3/(10368*epsilon) + 37/(349920*epsilon) - f_3/(3456*epsilon**2) + 47/(1492992*epsilon**2) - 1387/(1866240*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","19124":"f_3/(10368*epsilon) + 37/(349920*epsilon) - f_3/(3456*epsilon**2) + 47/(1492992*epsilon**2) - 1387/(1866240*epsilon**3) + 53/(31104*epsilon**4) - 1/(864*epsilon**5)","19125":"71*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 85513/(67184640*epsilon) - f_3/(25920*epsilon**2) - 23557/(16796160*epsilon**2) + 355/(373248*epsilon**3) - 23/(58320*epsilon**4) + 1/(12960*epsilon**5)","19126":"71*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 85513/(67184640*epsilon) - f_3/(25920*epsilon**2) - 23557/(16796160*epsilon**2) + 355/(373248*epsilon**3) - 23/(58320*epsilon**4) + 1/(12960*epsilon**5)","19127":"-f_3/(320*epsilon) + 13*pi**4/(1555200*epsilon) + 2417/(746496*epsilon) + 19*f_3/(2880*epsilon**2) - 9/(1280*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 67/(8640*epsilon**3) - 7/(2160*epsilon**4)","19128":"-f_3/(320*epsilon) + 13*pi**4/(1555200*epsilon) + 2417/(746496*epsilon) + 19*f_3/(2880*epsilon**2) - 9/(1280*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 67/(8640*epsilon**3) - 7/(2160*epsilon**4)","19129":"7*f_3/(207360*epsilon) - 10759/(134369280*epsilon) + pi**4/(691200*epsilon) - f_3/(8640*epsilon**2) + 19/(69120*epsilon**2) - 1993/(1866240*epsilon**3) + 11/(8640*epsilon**4) - 7/(12960*epsilon**5)","19130":"7*f_3/(207360*epsilon) - 10759/(134369280*epsilon) + pi**4/(691200*epsilon) - f_3/(8640*epsilon**2) + 19/(69120*epsilon**2) - 1993/(1866240*epsilon**3) + 11/(8640*epsilon**4) - 7/(12960*epsilon**5)","19131":"613*f_3/(103680*epsilon) - 18371/(2799360*epsilon) + pi**4/(1036800*epsilon) - 13*f_3/(2880*epsilon**2) + 2873/(1244160*epsilon**2) + 743/(311040*epsilon**3) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","19132":"-f_3/(17280*epsilon) - 2209/(201553920*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 487/(33592320*epsilon**2) + 127/(1399680*epsilon**3) - 17/(77760*epsilon**4) + 1/(6480*epsilon**5)","19133":"f_3/(103680*epsilon) - 361/(7464960*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) + 13/(2488320*epsilon**2) + 19/(373248*epsilon**3) + 91/(155520*epsilon**4) - 1/(1440*epsilon**5)","19134":"f_3/(3888*epsilon) - pi**4/(3110400*epsilon) + 138961/(201553920*epsilon) - f_3/(25920*epsilon**2) - 33557/(33592320*epsilon**2) + 41/(69120*epsilon**3) - 7/(38880*epsilon**4) + 1/(38880*epsilon**5)","19135":"-13*f_3/(622080*epsilon) - 70837/(403107840*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 15359/(67184640*epsilon**2) + 1367/(2799360*epsilon**3) - 11/(31104*epsilon**4) + 1/(9720*epsilon**5)","19136":"-13*f_3/(622080*epsilon) - 70837/(403107840*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 15359/(67184640*epsilon**2) + 1367/(2799360*epsilon**3) - 11/(31104*epsilon**4) + 1/(9720*epsilon**5)","19137":"77*f_3/(31104*epsilon) + f_5/(4320*epsilon) - 1117/(466560*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","19138":"77*f_3/(31104*epsilon) + f_5/(4320*epsilon) - 1117/(466560*epsilon) + 13*pi**4/(1555200*epsilon) - 17*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","19139":"-f_3/(12960*epsilon) - pi**4/(3110400*epsilon) + 25939/(80621568*epsilon) + f_3/(17280*epsilon**2) - 28411/(67184640*epsilon**2) + 799/(1866240*epsilon**3) - 127/(466560*epsilon**4) + 1/(12960*epsilon**5)","19140":"-13*f_3/(34560*epsilon) - pi**4/(86400*epsilon) + 75707/(44789760*epsilon) + f_3/(2880*epsilon**2) + 463/(933120*epsilon**2) - 5/(5184*epsilon**3) - 19/(12960*epsilon**4) + 1/(720*epsilon**5)","19141":"f_3/(2560*epsilon) - pi**4/(414720*epsilon) + 6341/(16796160*epsilon) - f_3/(3456*epsilon**2) + 3199/(7464960*epsilon**2) - 283/(311040*epsilon**3) + 59/(51840*epsilon**4) - 1/(1620*epsilon**5)","19142":"f_3/(2560*epsilon) - pi**4/(414720*epsilon) + 6341/(16796160*epsilon) - f_3/(3456*epsilon**2) + 3199/(7464960*epsilon**2) - 283/(311040*epsilon**3) + 59/(51840*epsilon**4) - 1/(1620*epsilon**5)","19143":"-13*f_3/(25920*epsilon) + pi**4/(518400*epsilon) + 11431/(33592320*epsilon) + f_3/(4320*epsilon**2) - 367/(1866240*epsilon**2) - 1487/(1866240*epsilon**3) + 1/(972*epsilon**4) - 1/(2592*epsilon**5)","19144":"-13*f_3/(25920*epsilon) + pi**4/(518400*epsilon) + 11431/(33592320*epsilon) + f_3/(4320*epsilon**2) - 367/(1866240*epsilon**2) - 1487/(1866240*epsilon**3) + 1/(972*epsilon**4) - 1/(2592*epsilon**5)","19145":"-29*f_3/(12960*epsilon) + pi**4/(518400*epsilon) + 181393/(67184640*epsilon) + f_3/(720*epsilon**2) - 1199/(699840*epsilon**2) - 169/(466560*epsilon**3) + 17/(19440*epsilon**4) - 1/(3240*epsilon**5)","19146":"f_3/(2560*epsilon) - pi**4/(414720*epsilon) + 2759/(16796160*epsilon) - f_3/(3456*epsilon**2) + 4303/(7464960*epsilon**2) - 307/(311040*epsilon**3) + 59/(51840*epsilon**4) - 1/(1620*epsilon**5)","19147":"-13*f_3/(622080*epsilon) - 3533/(80621568*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 19247/(67184640*epsilon**2) + 1403/(2799360*epsilon**3) - 11/(31104*epsilon**4) + 1/(9720*epsilon**5)","19148":"-37*f_3/(20736*epsilon) - f_5/(1728*epsilon) + pi**4/(124416*epsilon) + 3697/(3732480*epsilon) + f_3/(384*epsilon**2) - 1637/(1244160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 41/(17280*epsilon**3) - 11/(8640*epsilon**4)","19149":"-37*f_3/(20736*epsilon) - f_5/(1728*epsilon) + pi**4/(124416*epsilon) + 3697/(3732480*epsilon) + f_3/(384*epsilon**2) - 1637/(1244160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 41/(17280*epsilon**3) - 11/(8640*epsilon**4)","19150":"-19*f_3/(11520*epsilon) + 13*pi**4/(3110400*epsilon) + 6821/(2488320*epsilon) + 19*f_3/(5760*epsilon**2) - 2113/(414720*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 7/(1728*epsilon**3) - 17/(8640*epsilon**4)","19151":"-19*f_3/(11520*epsilon) + 13*pi**4/(3110400*epsilon) + 6821/(2488320*epsilon) + 19*f_3/(5760*epsilon**2) - 2113/(414720*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 7/(1728*epsilon**3) - 17/(8640*epsilon**4)","19152":"-f_3/(20736*epsilon) - 6251/(26873856*epsilon) + pi**4/(259200*epsilon) - f_3/(8640*epsilon**2) - 743/(2799360*epsilon**2) + 7/(38880*epsilon**3) + 23/(38880*epsilon**4) - 1/(2160*epsilon**5)","19153":"-f_3/(3240*epsilon) + pi**4/(1036800*epsilon) + 797/(2985984*epsilon) + f_3/(8640*epsilon**2) - 59/(497664*epsilon**2) - 53/(124416*epsilon**3) + 29/(51840*epsilon**4) - 1/(4320*epsilon**5)","19154":"-f_3/(3240*epsilon) + pi**4/(1036800*epsilon) + 797/(2985984*epsilon) + f_3/(8640*epsilon**2) - 59/(497664*epsilon**2) - 53/(124416*epsilon**3) + 29/(51840*epsilon**4) - 1/(4320*epsilon**5)","19155":"-5*f_3/(41472*epsilon) - 161/(2799360*epsilon) + pi**4/(691200*epsilon) - f_3/(8640*epsilon**2) - 377/(1244160*epsilon**2) + 323/(1866240*epsilon**3) + 13/(19440*epsilon**4) - 7/(12960*epsilon**5)","19156":"-5*f_3/(41472*epsilon) - 161/(2799360*epsilon) + pi**4/(691200*epsilon) - f_3/(8640*epsilon**2) - 377/(1244160*epsilon**2) + 323/(1866240*epsilon**3) + 13/(19440*epsilon**4) - 7/(12960*epsilon**5)","19157":"-f_3/(103680*epsilon) + 1525/(13436928*epsilon) + 79/(349920*epsilon**2) - 2737/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","19158":"-f_3/(103680*epsilon) + 1525/(13436928*epsilon) + 79/(349920*epsilon**2) - 2737/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","19159":"-43*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 30551/(67184640*epsilon) + f_3/(2160*epsilon**2) - 2923/(11197440*epsilon**2) - 53/(186624*epsilon**3) + 31/(77760*epsilon**4) - 1/(6480*epsilon**5)","19160":"-43*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 30551/(67184640*epsilon) + f_3/(2160*epsilon**2) - 2923/(11197440*epsilon**2) - 53/(186624*epsilon**3) + 31/(77760*epsilon**4) - 1/(6480*epsilon**5)","19161":"-f_3/(25920*epsilon) - 305/(13436928*epsilon) - 331/(11197440*epsilon**2) - 53/(186624*epsilon**3) + 31/(77760*epsilon**4) - 1/(6480*epsilon**5)","19162":"5*f_3/(41472*epsilon) - 163/(4976640*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 5/(746496*epsilon**2) - 43/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(1440*epsilon**5)","19163":"5*f_3/(41472*epsilon) - 163/(4976640*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 5/(746496*epsilon**2) - 43/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(1440*epsilon**5)","19164":"-8633/(403107840*epsilon) + 697/(16796160*epsilon**2) + 3853/(11197440*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","19165":"-8633/(403107840*epsilon) + 697/(16796160*epsilon**2) + 3853/(11197440*epsilon**3) - 11/(23328*epsilon**4) + 1/(5184*epsilon**5)","19166":"-f_3/(103680*epsilon) - 287/(3359232*epsilon) + 371/(2799360*epsilon**2) - 461/(746496*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","19167":"-f_3/(103680*epsilon) - 287/(3359232*epsilon) + 371/(2799360*epsilon**2) - 461/(746496*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","19168":"13*f_3/(622080*epsilon) - pi**4/(6220800*epsilon) + 893/(50388480*epsilon) - f_3/(51840*epsilon**2) - 1717/(22394880*epsilon**2) + 337/(1399680*epsilon**3) - 25/(93312*epsilon**4) + 1/(9720*epsilon**5)","19169":"13*f_3/(622080*epsilon) - pi**4/(6220800*epsilon) + 893/(50388480*epsilon) - f_3/(51840*epsilon**2) - 1717/(22394880*epsilon**2) + 337/(1399680*epsilon**3) - 25/(93312*epsilon**4) + 1/(9720*epsilon**5)","19170":"19*f_3/(155520*epsilon) - pi**4/(3110400*epsilon) + 2099/(67184640*epsilon) - f_3/(25920*epsilon**2) - 4633/(33592320*epsilon**2) + 3023/(11197440*epsilon**3) - 5/(23328*epsilon**4) + 1/(15552*epsilon**5)","19171":"19*f_3/(155520*epsilon) - pi**4/(3110400*epsilon) + 2099/(67184640*epsilon) - f_3/(25920*epsilon**2) - 4633/(33592320*epsilon**2) + 3023/(11197440*epsilon**3) - 5/(23328*epsilon**4) + 1/(15552*epsilon**5)","19172":"71*f_3/(311040*epsilon) - 52697/(268738560*epsilon) - pi**4/(6220800*epsilon) - f_3/(8640*epsilon**2) + 533/(8398080*epsilon**2) + 463/(5598720*epsilon**3) - 1/(11664*epsilon**4) + 1/(38880*epsilon**5)","19173":"-f_3/(77760*epsilon) + 1849/(201553920*epsilon) - 2329/(44789760*epsilon**2) + 91/(699840*epsilon**3) - 25/(186624*epsilon**4) + 1/(19440*epsilon**5)","19174":"-f_3/(77760*epsilon) + 1849/(201553920*epsilon) - 2329/(44789760*epsilon**2) + 91/(699840*epsilon**3) - 25/(186624*epsilon**4) + 1/(19440*epsilon**5)","19175":"-f_3/(27648*epsilon) - pi**4/(12441600*epsilon) + 7631/(134369280*epsilon) - f_3/(103680*epsilon**2) - 12857/(134369280*epsilon**2) + 1097/(5598720*epsilon**3) - 149/(933120*epsilon**4) + 1/(19440*epsilon**5)","19176":"203*f_3/(311040*epsilon) - 11*f_5/(8640*epsilon) - 247/(186624*epsilon) + 47*pi**4/(3110400*epsilon) - 89*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 13/(4860*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","19177":"203*f_3/(311040*epsilon) - 11*f_5/(8640*epsilon) - 247/(186624*epsilon) + 47*pi**4/(3110400*epsilon) - 89*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 13/(4860*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","19178":"5*f_3/(20736*epsilon) - 15131/(33592320*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) + 121/(1244160*epsilon**2) - 47/(51840*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","19179":"23*f_3/(116640*epsilon) - f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 389/(1866240*epsilon) - f_3/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 1501/(3732480*epsilon**2) + f_3/(6480*epsilon**3) - 47/(51840*epsilon**3) + 11/(25920*epsilon**4)","19180":"23*f_3/(116640*epsilon) - f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 389/(1866240*epsilon) - f_3/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 1501/(3732480*epsilon**2) + f_3/(6480*epsilon**3) - 47/(51840*epsilon**3) + 11/(25920*epsilon**4)","19181":"2503/(403107840*epsilon) + 289/(67184640*epsilon**2) + 49/(699840*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","19182":"2503/(403107840*epsilon) + 289/(67184640*epsilon**2) + 49/(699840*epsilon**3) - 1/(5184*epsilon**4) + 1/(7776*epsilon**5)","19183":"167/(14929920*epsilon) + 4087/(806215680*epsilon**2) - 19/(933120*epsilon**3) + 121/(5598720*epsilon**4) - 1/(116640*epsilon**5)","19184":"167/(14929920*epsilon) + 4087/(806215680*epsilon**2) - 19/(933120*epsilon**3) + 121/(5598720*epsilon**4) - 1/(116640*epsilon**5)","19185":"37*f_3/(207360*epsilon) + 53/(4976640*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 241/(3732480*epsilon**2) - 43/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(1440*epsilon**5)","19186":"37*f_3/(207360*epsilon) + 53/(4976640*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 241/(3732480*epsilon**2) - 43/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(1440*epsilon**5)","19187":"31*f_3/(207360*epsilon) + 25/(2985984*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 103/(3732480*epsilon**2) - 79/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(1440*epsilon**5)","19188":"31*f_3/(207360*epsilon) + 25/(2985984*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 103/(3732480*epsilon**2) - 79/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(1440*epsilon**5)","19189":"35*f_3/(186624*epsilon) - f_5/(3240*epsilon) - pi**4/(345600*epsilon) + 2033/(11197440*epsilon) - f_3/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 463/(622080*epsilon**2) + f_3/(6480*epsilon**3) - 29/(25920*epsilon**3) + 7/(12960*epsilon**4)","19190":"229*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) - pi**4/(691200*epsilon) - 1939/(14929920*epsilon) - f_3/(5760*epsilon**2) + pi**4/(1555200*epsilon**2) + 197/(1244160*epsilon**2) + f_3/(12960*epsilon**3) - 19/(38880*epsilon**3) + 11/(25920*epsilon**4)","19191":"229*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) - pi**4/(691200*epsilon) - 1939/(14929920*epsilon) - f_3/(5760*epsilon**2) + pi**4/(1555200*epsilon**2) + 197/(1244160*epsilon**2) + f_3/(12960*epsilon**3) - 19/(38880*epsilon**3) + 11/(25920*epsilon**4)","19192":"11*f_3/(3732480*epsilon) + pi**4/(37324800*epsilon) + 677/(134369280*epsilon) + f_3/(311040*epsilon**2) + 1603/(403107840*epsilon**2) - 31/(933120*epsilon**3) + 121/(2799360*epsilon**4) - 1/(58320*epsilon**5)","19193":"11*f_3/(1866240*epsilon) - pi**4/(18662400*epsilon) + 691/(806215680*epsilon) - f_3/(155520*epsilon**2) + 89/(67184640*epsilon**2) - 1/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","19194":"11*f_3/(3732480*epsilon) + pi**4/(37324800*epsilon) + 23/(1658880*epsilon) + f_3/(311040*epsilon**2) - 1133/(403107840*epsilon**2) - 29/(933120*epsilon**3) + 121/(2799360*epsilon**4) - 1/(58320*epsilon**5)","19195":"11*f_3/(3732480*epsilon) + pi**4/(37324800*epsilon) + 23/(1658880*epsilon) + f_3/(311040*epsilon**2) - 1133/(403107840*epsilon**2) - 29/(933120*epsilon**3) + 121/(2799360*epsilon**4) - 1/(58320*epsilon**5)","19196":"833*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 2509/(11197440*epsilon) + pi**4/(7464960*epsilon) - 7*f_3/(20736*epsilon**2) - pi**4/(3110400*epsilon**2) + 2507/(3732480*epsilon**2) + f_3/(2880*epsilon**3) - 31/(31104*epsilon**3) + 11/(25920*epsilon**4)","19197":"-11*f_3/(1866240*epsilon) - 157/(268738560*epsilon) + pi**4/(9331200*epsilon) - f_3/(311040*epsilon**2) + 317/(26873856*epsilon**2) - 373/(11197440*epsilon**3) + 11/(311040*epsilon**4) - 1/(77760*epsilon**5)","19198":"f_3/(51840*epsilon) - 1417/(16796160*epsilon) - 4543/(11197440*epsilon**2) + 31/(186624*epsilon**3) + 29/(38880*epsilon**4) - 1/(1620*epsilon**5)","19199":"23*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 2833/(67184640*epsilon) - f_3/(17280*epsilon**2) + 1777/(5598720*epsilon**2) - 2953/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","19200":"23*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 2833/(67184640*epsilon) - f_3/(17280*epsilon**2) + 1777/(5598720*epsilon**2) - 2953/(3732480*epsilon**3) + 13/(19440*epsilon**4) - 7/(25920*epsilon**5)","19201":"11*f_3/(746496*epsilon) - pi**4/(37324800*epsilon) + 829/(268738560*epsilon) - f_3/(311040*epsilon**2) + 73/(44789760*epsilon**2) - 223/(5598720*epsilon**3) + 11/(186624*epsilon**4) - 1/(38880*epsilon**5)","19202":"-f_3/(103680*epsilon) - 3643/(67184640*epsilon) - 4057/(11197440*epsilon**2) + 31/(186624*epsilon**3) + 29/(38880*epsilon**4) - 1/(1620*epsilon**5)","19203":"-f_3/(103680*epsilon) - 3643/(67184640*epsilon) - 4057/(11197440*epsilon**2) + 31/(186624*epsilon**3) + 29/(38880*epsilon**4) - 1/(1620*epsilon**5)","19204":"11*f_3/(746496*epsilon) - 1051/(268738560*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) - 271/(44789760*epsilon**2) - 199/(5598720*epsilon**3) + 11/(186624*epsilon**4) - 1/(38880*epsilon**5)","19205":"11*f_3/(746496*epsilon) - 1051/(268738560*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) - 271/(44789760*epsilon**2) - 199/(5598720*epsilon**3) + 11/(186624*epsilon**4) - 1/(38880*epsilon**5)","19206":"11*f_3/(3732480*epsilon) - pi**4/(37324800*epsilon) + 949/(1612431360*epsilon) - f_3/(311040*epsilon**2) + 119/(134369280*epsilon**2) - 11/(11197440*epsilon**3) + 11/(933120*epsilon**4) - 1/(77760*epsilon**5)","19207":"-49*f_3/(34560*epsilon) - pi**4/(69120*epsilon) + 31849/(5598720*epsilon) + f_3/(288*epsilon**2) - 6097/(933120*epsilon**2) + 679/(155520*epsilon**3) - 1/(360*epsilon**4) + 1/(1080*epsilon**5)","19208":"-f_3/(36*epsilon) + f_5/(72*epsilon) + 5993/(373248*epsilon) + f_3/(48*epsilon**2) - 8699/(311040*epsilon**2) + 227/(25920*epsilon**3) + 19/(2160*epsilon**4) - 1/(180*epsilon**5)","19209":"-f_3/(36*epsilon) + f_5/(72*epsilon) + 5993/(373248*epsilon) + f_3/(48*epsilon**2) - 8699/(311040*epsilon**2) + 227/(25920*epsilon**3) + 19/(2160*epsilon**4) - 1/(180*epsilon**5)","19210":"229*f_3/(4320*epsilon) + 7*f_5/(180*epsilon) - 25523/(207360*epsilon) + 7*pi**4/(43200*epsilon) - 119*f_3/(1080*epsilon**2) - pi**4/(21600*epsilon**2) + 7457/(51840*epsilon**2) + f_3/(20*epsilon**3) - 79/(1440*epsilon**3) + 1/(120*epsilon**4)","19211":"-61*f_3/(103680*epsilon) - 23219/(8398080*epsilon) - pi**4/(1036800*epsilon) + f_3/(2160*epsilon**2) + 4649/(1244160*epsilon**2) - 2161/(933120*epsilon**3) + 67/(77760*epsilon**4) - 1/(6480*epsilon**5)","19212":"-f_3/(4320*epsilon) - 8663/(1866240*epsilon) - pi**4/(43200*epsilon) + f_3/(240*epsilon**2) - 4811/(311040*epsilon**2) + 119/(25920*epsilon**3) + 19/(2160*epsilon**4) - 1/(180*epsilon**5)","19213":"-f_3/(5184*epsilon) - 2707/(2099520*epsilon) + f_3/(1728*epsilon**2) + 50353/(11197440*epsilon**2) - 4571/(933120*epsilon**3) + 5/(1728*epsilon**4) - 1/(1296*epsilon**5)","19214":"-f_3/(5184*epsilon) - 2707/(2099520*epsilon) + f_3/(1728*epsilon**2) + 50353/(11197440*epsilon**2) - 4571/(933120*epsilon**3) + 5/(1728*epsilon**4) - 1/(1296*epsilon**5)","19215":"11*f_3/(5760*epsilon) - 29099/(7464960*epsilon) - pi**4/(43200*epsilon) + f_3/(1440*epsilon**2) + 739/(186624*epsilon**2) + 173/(77760*epsilon**3) - 37/(6480*epsilon**4) + 1/(360*epsilon**5)","19216":"f_3/(1440*epsilon) - 20053/(11197440*epsilon) - pi**4/(86400*epsilon) + f_3/(480*epsilon**2) + 4159/(1866240*epsilon**2) + 629/(155520*epsilon**3) - 31/(2592*epsilon**4) + 1/(120*epsilon**5)","19217":"-f_3/(2304*epsilon) + pi**4/(259200*epsilon) + 51497/(134369280*epsilon) - f_3/(8640*epsilon**2) - 901/(5598720*epsilon**2) - 109/(155520*epsilon**3) + 41/(38880*epsilon**4) - 1/(2160*epsilon**5)","19218":"f_3**2/(144*epsilon) - 289*f_3/(4320*epsilon) + 53*f_5/(864*epsilon) - pi**4/(8640*epsilon) + pi**6/(54432*epsilon) + f_3/(18*epsilon**2) - f_5/(18*epsilon**2)","19219":"f_3**2/(72*epsilon) - 217*f_3/(2160*epsilon) + 35*f_5/(432*epsilon) - pi**4/(4320*epsilon) + pi**6/(27216*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","19220":"-137*f_3/(51840*epsilon) + 23*f_5/(2880*epsilon) - 4159/(1244160*epsilon) - 13*pi**4/(518400*epsilon) - f_3/(90*epsilon**2) + pi**4/(21600*epsilon**2) + 25/(5184*epsilon**2) + f_3/(180*epsilon**3) - 1/(144*epsilon**3) + 1/(360*epsilon**4)","19221":"-137*f_3/(51840*epsilon) + 23*f_5/(2880*epsilon) - 4159/(1244160*epsilon) - 13*pi**4/(518400*epsilon) - f_3/(90*epsilon**2) + pi**4/(21600*epsilon**2) + 25/(5184*epsilon**2) + f_3/(180*epsilon**3) - 1/(144*epsilon**3) + 1/(360*epsilon**4)","19222":"f_3**2/(160*epsilon) + 59*f_3/(720*epsilon) - 53*f_5/(576*epsilon) - pi**6/(36288*epsilon) + pi**4/(7200*epsilon) - f_3/(15*epsilon**2) + f_5/(12*epsilon**2)","19223":"-301*f_3/(17280*epsilon) + f_5/(144*epsilon) - pi**4/(19200*epsilon) + 8021/(466560*epsilon) + 31*f_3/(1440*epsilon**2) - 11243/(622080*epsilon**2) - 11/(10368*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","19224":"-301*f_3/(17280*epsilon) + f_5/(144*epsilon) - pi**4/(19200*epsilon) + 8021/(466560*epsilon) + 31*f_3/(1440*epsilon**2) - 11243/(622080*epsilon**2) - 11/(10368*epsilon**3) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","19225":"5*f_3/(1728*epsilon) - 17/(3840*epsilon) + pi**4/(21600*epsilon) - f_3/(120*epsilon**2) + 23/(34560*epsilon**2) - 1/(576*epsilon**3) + 1/(48*epsilon**4) - 1/(60*epsilon**5)","19226":"-13*f_3/(11520*epsilon) - 29429/(11197440*epsilon) - pi**4/(345600*epsilon) + f_3/(720*epsilon**2) + 2639/(1866240*epsilon**2) + 199/(62208*epsilon**3) - 91/(12960*epsilon**4) + 1/(240*epsilon**5)","19227":"-13*f_3/(11520*epsilon) - 29429/(11197440*epsilon) - pi**4/(345600*epsilon) + f_3/(720*epsilon**2) + 2639/(1866240*epsilon**2) + 199/(62208*epsilon**3) - 91/(12960*epsilon**4) + 1/(240*epsilon**5)","19228":"5*f_3/(20736*epsilon) - pi**4/(1036800*epsilon) - 3431/(134369280*epsilon) - f_3/(8640*epsilon**2) + 2761/(11197440*epsilon**2) - 67/(103680*epsilon**3) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","19229":"29*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 16537/(4478976*epsilon) - f_3/(720*epsilon**2) - 1039/(155520*epsilon**2) + 1003/(103680*epsilon**3) - 11/(1080*epsilon**4) + 11/(2160*epsilon**5)","19230":"29*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 16537/(4478976*epsilon) - f_3/(720*epsilon**2) - 1039/(155520*epsilon**2) + 1003/(103680*epsilon**3) - 11/(1080*epsilon**4) + 11/(2160*epsilon**5)","19231":"253*f_3/(51840*epsilon) - f_5/(160*epsilon) - pi**4/(103680*epsilon) + 91/(1244160*epsilon) - f_3/(48*epsilon**2) + pi**4/(14400*epsilon**2) + 95/(6912*epsilon**2) + f_3/(120*epsilon**3) - 13/(960*epsilon**3) + 1/(240*epsilon**4)","19232":"f_3/(135*epsilon) - 118169/(22394880*epsilon) + pi**4/(172800*epsilon) - f_3/(160*epsilon**2) + 953/(933120*epsilon**2) + 77/(19440*epsilon**3) - 7/(2160*epsilon**4) + 1/(1080*epsilon**5)","19233":"593*f_3/(51840*epsilon) - f_5/(720*epsilon) - 5843/(1244160*epsilon) - 23*pi**4/(518400*epsilon) - 13*f_3/(720*epsilon**2) + 823/(103680*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - 53/(2880*epsilon**3) + 7/(720*epsilon**4)","19234":"593*f_3/(51840*epsilon) - f_5/(720*epsilon) - 5843/(1244160*epsilon) - 23*pi**4/(518400*epsilon) - 13*f_3/(720*epsilon**2) + 823/(103680*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - 53/(2880*epsilon**3) + 7/(720*epsilon**4)","19235":"-f_3**2/(60*epsilon) + 23*f_3/(1440*epsilon) + 37*f_5/(432*epsilon) - 4651/(51840*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(18*epsilon**2) - 1/(120*epsilon**3)","19236":"-f_3**2/(60*epsilon) + 23*f_3/(1440*epsilon) + 37*f_5/(432*epsilon) - 4651/(51840*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(18*epsilon**2) - 1/(120*epsilon**3)","19237":"-629*f_3/(124416*epsilon) - f_5/(2160*epsilon) - 11*pi**4/(2073600*epsilon) + 51493/(7464960*epsilon) + 217*f_3/(51840*epsilon**2) - 949/(124416*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) + 67/(12960*epsilon**3) - 7/(4320*epsilon**4)","19238":"-629*f_3/(124416*epsilon) - f_5/(2160*epsilon) - 11*pi**4/(2073600*epsilon) + 51493/(7464960*epsilon) + 217*f_3/(51840*epsilon**2) - 949/(124416*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) + 67/(12960*epsilon**3) - 7/(4320*epsilon**4)","19239":"5*f_3/(62208*epsilon) - pi**4/(1555200*epsilon) + 26591/(403107840*epsilon) + f_3/(51840*epsilon**2) - 17827/(67184640*epsilon**2) + 727/(1866240*epsilon**3) - 127/(466560*epsilon**4) + 1/(12960*epsilon**5)","19240":"5*f_3/(62208*epsilon) - pi**4/(1555200*epsilon) + 26591/(403107840*epsilon) + f_3/(51840*epsilon**2) - 17827/(67184640*epsilon**2) + 727/(1866240*epsilon**3) - 127/(466560*epsilon**4) + 1/(12960*epsilon**5)","19241":"-1379/(995328*epsilon**2) + 269/(82944*epsilon**3) - 23/(6912*epsilon**4) + 1/(288*epsilon**5)","19242":"-1379/(995328*epsilon**2) + 269/(82944*epsilon**3) - 23/(6912*epsilon**4) + 1/(288*epsilon**5)","19243":"781/(2985984*epsilon**2) - 25/(27648*epsilon**3) + 1/(576*epsilon**4) - 1/(864*epsilon**5)","19244":"781/(2985984*epsilon**2) - 25/(27648*epsilon**3) + 1/(576*epsilon**4) - 1/(864*epsilon**5)","19245":"-71/(124416*epsilon**2) + 127/(41472*epsilon**3) - 11/(1728*epsilon**4) + 1/(144*epsilon**5)","19246":"-71/(124416*epsilon**2) + 127/(41472*epsilon**3) - 11/(1728*epsilon**4) + 1/(144*epsilon**5)","19247":"-355/(1492992*epsilon**3) + 35/(62208*epsilon**4) - 5/(5184*epsilon**5)","19248":"-355/(1492992*epsilon**3) + 35/(62208*epsilon**4) - 5/(5184*epsilon**5)","19249":"1301/(2985984*epsilon**2) - 985/(995328*epsilon**3) + 7/(5184*epsilon**4) - 7/(6912*epsilon**5)","19250":"1301/(2985984*epsilon**2) - 985/(995328*epsilon**3) + 7/(5184*epsilon**4) - 7/(6912*epsilon**5)","19251":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) - 25/(27648*epsilon**3) - 11/(2304*epsilon**4) + 1/(192*epsilon**5)","19252":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) - 25/(27648*epsilon**3) - 11/(2304*epsilon**4) + 1/(192*epsilon**5)","19253":"f_3/(4608*epsilon**2) - 1847/(5971968*epsilon**2) + 115/(497664*epsilon**3) + 47/(41472*epsilon**4) - 5/(3456*epsilon**5)","19254":"f_3/(4608*epsilon**2) - 1847/(5971968*epsilon**2) + 115/(497664*epsilon**3) + 47/(41472*epsilon**4) - 5/(3456*epsilon**5)","19255":"491/(11943936*epsilon**2) - 83/(331776*epsilon**3) + 53/(82944*epsilon**4) - 1/(2304*epsilon**5)","19256":"491/(11943936*epsilon**2) - 83/(331776*epsilon**3) + 53/(82944*epsilon**4) - 1/(2304*epsilon**5)","19257":"7*f_3/(6912*epsilon**2) - 7/(4096*epsilon**2) - f_3/(576*epsilon**3) + 3/(1024*epsilon**3) - 5/(2304*epsilon**4)","19258":"7*f_3/(6912*epsilon**2) - 7/(4096*epsilon**2) - f_3/(576*epsilon**3) + 3/(1024*epsilon**3) - 5/(2304*epsilon**4)","19259":"-23/(4478976*epsilon**2) + 67/(1492992*epsilon**3) - 5/(41472*epsilon**4) + 1/(10368*epsilon**5)","19260":"-23/(4478976*epsilon**2) + 67/(1492992*epsilon**3) - 5/(41472*epsilon**4) + 1/(10368*epsilon**5)","19261":"13/(2239488*epsilon**2) + 31/(746496*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","19262":"13/(2239488*epsilon**2) + 31/(746496*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","19263":"-103/(559872*epsilon**2) + 17/(23328*epsilon**3) - 37/(62208*epsilon**4) + 1/(5184*epsilon**5)","19264":"-103/(559872*epsilon**2) + 17/(23328*epsilon**3) - 37/(62208*epsilon**4) + 1/(5184*epsilon**5)","19265":"f_3/(1728*epsilon**2) - 7/(6912*epsilon**2) - f_3/(576*epsilon**3) + 29/(6912*epsilon**3) - 1/(288*epsilon**4)","19266":"f_3/(1728*epsilon**2) - 7/(6912*epsilon**2) - f_3/(576*epsilon**3) + 29/(6912*epsilon**3) - 1/(288*epsilon**4)","19267":"1/(7776*epsilon**2) - 19/(20736*epsilon**3) + 5/(2304*epsilon**4) - 1/(576*epsilon**5)","19268":"1/(7776*epsilon**2) - 19/(20736*epsilon**3) + 5/(2304*epsilon**4) - 1/(576*epsilon**5)","19269":"1/(7776*epsilon**2) - 19/(20736*epsilon**3) + 5/(2304*epsilon**4) - 1/(576*epsilon**5)","19270":"1/(7776*epsilon**2) - 19/(20736*epsilon**3) + 5/(2304*epsilon**4) - 1/(576*epsilon**5)","19271":"103/(746496*epsilon**2) - 175/(248832*epsilon**3) + 11/(10368*epsilon**4) - 1/(1728*epsilon**5)","19272":"103/(746496*epsilon**2) - 175/(248832*epsilon**3) + 11/(10368*epsilon**4) - 1/(1728*epsilon**5)","19273":"-7/(62208*epsilon**2) + 47/(20736*epsilon**3) - 7/(864*epsilon**4) + 1/(144*epsilon**5)","19274":"-7/(62208*epsilon**2) + 47/(20736*epsilon**3) - 7/(864*epsilon**4) + 1/(144*epsilon**5)","19275":"121/(373248*epsilon**2) - 197/(124416*epsilon**3) + 23/(10368*epsilon**4) - 1/(864*epsilon**5)","19276":"121/(373248*epsilon**2) - 197/(124416*epsilon**3) + 23/(10368*epsilon**4) - 1/(864*epsilon**5)","19277":"-5/(31104*epsilon**3) + 5/(5184*epsilon**4) - 5/(3456*epsilon**5)","19278":"-5/(31104*epsilon**3) + 5/(5184*epsilon**4) - 5/(3456*epsilon**5)","19279":"-5/(31104*epsilon**3) + 5/(5184*epsilon**4) - 5/(3456*epsilon**5)","19280":"55/(746496*epsilon**3) - 25/(82944*epsilon**4) + 5/(20736*epsilon**5)","19281":"55/(746496*epsilon**3) - 25/(82944*epsilon**4) + 5/(20736*epsilon**5)","19282":"55/(746496*epsilon**3) - 25/(82944*epsilon**4) + 5/(20736*epsilon**5)","19283":"55/(746496*epsilon**3) - 25/(82944*epsilon**4) + 5/(20736*epsilon**5)","19284":"-35/(497664*epsilon**4) + 35/(165888*epsilon**5)","19285":"-35/(497664*epsilon**4) + 35/(165888*epsilon**5)","19286":"-11/(186624*epsilon**2) + 17/(55296*epsilon**3) - 11/(20736*epsilon**4) + 1/(3456*epsilon**5)","19287":"-11/(186624*epsilon**2) + 17/(55296*epsilon**3) - 11/(20736*epsilon**4) + 1/(3456*epsilon**5)","19288":"-689/(4478976*epsilon**2) + 421/(746496*epsilon**3) - 11/(20736*epsilon**4) + 1/(5184*epsilon**5)","19289":"-689/(4478976*epsilon**2) + 421/(746496*epsilon**3) - 11/(20736*epsilon**4) + 1/(5184*epsilon**5)","19290":"361/(1492992*epsilon**2) - 65/(62208*epsilon**3) + 19/(10368*epsilon**4) - 1/(864*epsilon**5)","19291":"361/(1492992*epsilon**2) - 65/(62208*epsilon**3) + 19/(10368*epsilon**4) - 1/(864*epsilon**5)","19292":"5/(93312*epsilon**3) - 55/(248832*epsilon**4) + 5/(20736*epsilon**5)","19293":"5/(93312*epsilon**3) - 55/(248832*epsilon**4) + 5/(20736*epsilon**5)","19294":"91/(8957952*epsilon**2) - 1/(186624*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","19295":"91/(8957952*epsilon**2) - 1/(186624*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","19296":"77/(8957952*epsilon**2) + 5/(1492992*epsilon**3) - 11/(124416*epsilon**4) + 1/(10368*epsilon**5)","19297":"77/(8957952*epsilon**2) + 5/(1492992*epsilon**3) - 11/(124416*epsilon**4) + 1/(10368*epsilon**5)","19298":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) - 25/(27648*epsilon**3) - 11/(2304*epsilon**4) + 1/(192*epsilon**5)","19299":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) - 25/(27648*epsilon**3) - 11/(2304*epsilon**4) + 1/(192*epsilon**5)","19300":"77/(1492992*epsilon**2) - 13/(13824*epsilon**3) + 7/(3456*epsilon**4) - 1/(864*epsilon**5)","19301":"77/(1492992*epsilon**2) - 13/(13824*epsilon**3) + 7/(3456*epsilon**4) - 1/(864*epsilon**5)","19302":"-35/(746496*epsilon**3) + 25/(31104*epsilon**4) - 5/(5184*epsilon**5)","19303":"-35/(746496*epsilon**3) + 25/(31104*epsilon**4) - 5/(5184*epsilon**5)","19304":"-1753/(5971968*epsilon**2) + 73/(995328*epsilon**3) + 31/(41472*epsilon**4) - 5/(6912*epsilon**5)","19305":"-1753/(5971968*epsilon**2) + 73/(995328*epsilon**3) + 31/(41472*epsilon**4) - 5/(6912*epsilon**5)","19306":"-1105/(5971968*epsilon**2) + 73/(995328*epsilon**3) + 31/(41472*epsilon**4) - 5/(6912*epsilon**5)","19307":"-1105/(5971968*epsilon**2) + 73/(995328*epsilon**3) + 31/(41472*epsilon**4) - 5/(6912*epsilon**5)","19308":"2153/(5971968*epsilon**2) - 463/(497664*epsilon**3) + 31/(41472*epsilon**4) - 1/(3456*epsilon**5)","19309":"2153/(5971968*epsilon**2) - 463/(497664*epsilon**3) + 31/(41472*epsilon**4) - 1/(3456*epsilon**5)","19310":"2153/(5971968*epsilon**2) - 463/(497664*epsilon**3) + 31/(41472*epsilon**4) - 1/(3456*epsilon**5)","19311":"2153/(5971968*epsilon**2) - 463/(497664*epsilon**3) + 31/(41472*epsilon**4) - 1/(3456*epsilon**5)","19312":"-f_3/(4608*epsilon**2) + 3917/(5971968*epsilon**2) - 571/(497664*epsilon**3) + 31/(41472*epsilon**4) - 1/(3456*epsilon**5)","19313":"-f_3/(4608*epsilon**2) + 3917/(5971968*epsilon**2) - 571/(497664*epsilon**3) + 31/(41472*epsilon**4) - 1/(3456*epsilon**5)","19314":"-7*f_3/(2304*epsilon**2) + 3335/(995328*epsilon**2) - 65/(82944*epsilon**3) - 19/(6912*epsilon**4) + 1/(576*epsilon**5)","19315":"-7*f_3/(2304*epsilon**2) + 3335/(995328*epsilon**2) - 65/(82944*epsilon**3) - 19/(6912*epsilon**4) + 1/(576*epsilon**5)","19316":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) + 151/(82944*epsilon**3) - 19/(6912*epsilon**4) + 1/(576*epsilon**5)","19317":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) + 151/(82944*epsilon**3) - 19/(6912*epsilon**4) + 1/(576*epsilon**5)","19318":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) + 151/(82944*epsilon**3) - 19/(6912*epsilon**4) + 1/(576*epsilon**5)","19319":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) + 151/(82944*epsilon**3) - 19/(6912*epsilon**4) + 1/(576*epsilon**5)","19320":"11*f_3/(3456*epsilon**2) - 833/(165888*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(192*epsilon**3) + 11/(1536*epsilon**3) - 1/(384*epsilon**4)","19321":"11*f_3/(3456*epsilon**2) - 833/(165888*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(192*epsilon**3) + 11/(1536*epsilon**3) - 1/(384*epsilon**4)","19322":"1301/(2985984*epsilon**2) - 985/(995328*epsilon**3) + 7/(5184*epsilon**4) - 7/(6912*epsilon**5)","19323":"1301/(2985984*epsilon**2) - 985/(995328*epsilon**3) + 7/(5184*epsilon**4) - 7/(6912*epsilon**5)","19324":"-1753/(5971968*epsilon**2) + 73/(995328*epsilon**3) + 31/(41472*epsilon**4) - 5/(6912*epsilon**5)","19325":"-1753/(5971968*epsilon**2) + 73/(995328*epsilon**3) + 31/(41472*epsilon**4) - 5/(6912*epsilon**5)","19326":"f_3/(2304*epsilon**2) - 337/(497664*epsilon**2) + 43/(124416*epsilon**3) + 7/(10368*epsilon**4) - 1/(1728*epsilon**5)","19327":"f_3/(2304*epsilon**2) - 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239/(995328*epsilon**2) - 179/(248832*epsilon**3) + 5/(6912*epsilon**4) - 1/(3456*epsilon**5)","19337":"f_3/(4608*epsilon**2) + 239/(995328*epsilon**2) - 179/(248832*epsilon**3) + 5/(6912*epsilon**4) - 1/(3456*epsilon**5)","19338":"5/(93312*epsilon**3) - 55/(248832*epsilon**4) + 5/(20736*epsilon**5)","19339":"5/(93312*epsilon**3) - 55/(248832*epsilon**4) + 5/(20736*epsilon**5)","19340":"91/(8957952*epsilon**2) - 1/(186624*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","19341":"91/(8957952*epsilon**2) - 1/(186624*epsilon**3) - 11/(62208*epsilon**4) + 1/(5184*epsilon**5)","19342":"-f_3/(27648*epsilon**2) + 377/(8957952*epsilon**2) + 1/(746496*epsilon**3) - 1/(13824*epsilon**4) + 1/(20736*epsilon**5)","19343":"-f_3/(27648*epsilon**2) + 377/(8957952*epsilon**2) + 1/(746496*epsilon**3) - 1/(13824*epsilon**4) + 1/(20736*epsilon**5)","19344":"-13/(746496*epsilon**2) + 109/(995328*epsilon**3) - 1/(4608*epsilon**4) + 1/(6912*epsilon**5)","19345":"-13/(746496*epsilon**2) + 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7/(13824*epsilon**4)","19379":"-f_3/(3072*epsilon**2) + pi**4/(829440*epsilon**2) + 221/(663552*epsilon**2) + f_3/(6912*epsilon**3) - 1/(1536*epsilon**3) + 7/(13824*epsilon**4)","19380":"-f_3/(576*epsilon**2) + 5*f_5/(576*epsilon**2) - 13/(1728*epsilon**2) + 1/(192*epsilon**3)","19381":"-f_3/(576*epsilon**2) + 5*f_5/(576*epsilon**2) - 13/(1728*epsilon**2) + 1/(192*epsilon**3)","19382":"-5*f_3/(3456*epsilon**2) - pi**4/(69120*epsilon**2) + 29/(10368*epsilon**2) + f_3/(192*epsilon**3) - 1/(576*epsilon**3)","19383":"-5*f_3/(3456*epsilon**2) - pi**4/(69120*epsilon**2) + 29/(10368*epsilon**2) + f_3/(192*epsilon**3) - 1/(576*epsilon**3)","19384":"-5*f_3/(1728*epsilon**2) - pi**4/(34560*epsilon**2) + 49/(10368*epsilon**2) + f_3/(96*epsilon**3) - 1/(288*epsilon**3)","19385":"-5*f_3/(1728*epsilon**2) - pi**4/(34560*epsilon**2) + 49/(10368*epsilon**2) + f_3/(96*epsilon**3) - 1/(288*epsilon**3)","19386":"-f_3/(13824*epsilon**2) - 9653/(17915904*epsilon**2) + 907/(1492992*epsilon**3) - 5/(13824*epsilon**4) + 1/(10368*epsilon**5)","19387":"-f_3/(13824*epsilon**2) - 9653/(17915904*epsilon**2) + 907/(1492992*epsilon**3) - 5/(13824*epsilon**4) + 1/(10368*epsilon**5)","19388":"-13*f_3/(27648*epsilon**2) - pi**4/(829440*epsilon**2) + 937/(995328*epsilon**2) + f_3/(2304*epsilon**3) - 1/(864*epsilon**3) + 1/(2304*epsilon**4)","19389":"-13*f_3/(27648*epsilon**2) - pi**4/(829440*epsilon**2) + 937/(995328*epsilon**2) + f_3/(2304*epsilon**3) - 1/(864*epsilon**3) + 1/(2304*epsilon**4)","19390":"-f_3/(165888*epsilon**2) - 1/(71663616*epsilon**2) + 13/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","19391":"-f_3/(165888*epsilon**2) - 1/(71663616*epsilon**2) + 13/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","19392":"-f_3/(165888*epsilon**2) + 119/(71663616*epsilon**2) - 11/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","19393":"-f_3/(165888*epsilon**2) + 119/(71663616*epsilon**2) - 11/(5971968*epsilon**3) + 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661/(2985984*epsilon**3) - 5/(31104*epsilon**4) + 1/(20736*epsilon**5)","19403":"-f_3/(13824*epsilon**2) - 1973/(17915904*epsilon**2) + 661/(2985984*epsilon**3) - 5/(31104*epsilon**4) + 1/(20736*epsilon**5)","19404":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) + 227/(2985984*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","19405":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) + 227/(2985984*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","19406":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) + 227/(2985984*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","19407":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) + 227/(2985984*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","19408":"4711/(17915904*epsilon**2) - 2011/(8957952*epsilon**3) + 11/(124416*epsilon**4) - 1/(62208*epsilon**5)","19409":"4711/(17915904*epsilon**2) - 2011/(8957952*epsilon**3) + 11/(124416*epsilon**4) - 1/(62208*epsilon**5)","19410":"f_3/(82944*epsilon**2) + 1589/(107495424*epsilon**2) - 373/(8957952*epsilon**3) + 11/(248832*epsilon**4) - 1/(62208*epsilon**5)","19411":"f_3/(82944*epsilon**2) + 1589/(107495424*epsilon**2) - 373/(8957952*epsilon**3) + 11/(248832*epsilon**4) - 1/(62208*epsilon**5)","19412":"4433/(214990848*epsilon**2) - 481/(17915904*epsilon**3) + 11/(497664*epsilon**4) - 1/(124416*epsilon**5)","19413":"4433/(214990848*epsilon**2) - 481/(17915904*epsilon**3) + 11/(497664*epsilon**4) - 1/(124416*epsilon**5)","19414":"109/(26873856*epsilon**2) - 821/(17915904*epsilon**3) + 11/(186624*epsilon**4) - 1/(41472*epsilon**5)","19415":"109/(26873856*epsilon**2) - 821/(17915904*epsilon**3) + 11/(186624*epsilon**4) - 1/(41472*epsilon**5)","19416":"f_3/(27648*epsilon**2) - 275/(11943936*epsilon**2) + 299/(2985984*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","19417":"f_3/(27648*epsilon**2) - 275/(11943936*epsilon**2) + 299/(2985984*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","19418":"f_3/(1152*epsilon**2) - 125/(497664*epsilon**2) - 241/(248832*epsilon**3) + 7/(5184*epsilon**4) - 1/(1728*epsilon**5)","19419":"f_3/(1152*epsilon**2) - 125/(497664*epsilon**2) - 241/(248832*epsilon**3) + 7/(5184*epsilon**4) - 1/(1728*epsilon**5)","19420":"-f_3/(1536*epsilon**2) + 223/(221184*epsilon**2) - 277/(248832*epsilon**3) + 47/(41472*epsilon**4) - 1/(1728*epsilon**5)","19421":"-f_3/(1536*epsilon**2) + 223/(221184*epsilon**2) - 277/(248832*epsilon**3) + 47/(41472*epsilon**4) - 1/(1728*epsilon**5)","19422":"-355/(1492992*epsilon**3) + 35/(62208*epsilon**4) - 5/(5184*epsilon**5)","19423":"55/(746496*epsilon**3) - 25/(82944*epsilon**4) + 5/(20736*epsilon**5)","19424":"55/(746496*epsilon**3) - 25/(82944*epsilon**4) + 5/(20736*epsilon**5)","19425":"-35/(497664*epsilon**4) + 35/(165888*epsilon**5)","19426":"-35/(497664*epsilon**4) + 35/(165888*epsilon**5)","19427":"5/(93312*epsilon**3) - 55/(248832*epsilon**4) + 5/(20736*epsilon**5)","19428":"5/(93312*epsilon**3) - 55/(248832*epsilon**4) + 5/(20736*epsilon**5)","19429":"-35/(746496*epsilon**3) + 25/(31104*epsilon**4) - 5/(5184*epsilon**5)","19430":"515/(8957952*epsilon**3) - 5/(41472*epsilon**4) + 5/(62208*epsilon**5)","19431":"5*f_3/(20736*epsilon**3) - 35/(82944*epsilon**3) + 5/(10368*epsilon**4)","19432":"-115/(53747712*epsilon**3) + 55/(4478976*epsilon**4) - 5/(373248*epsilon**5)","19433":"-115/(53747712*epsilon**3) + 55/(4478976*epsilon**4) - 5/(373248*epsilon**5)","19434":"-115/(53747712*epsilon**3) + 55/(4478976*epsilon**4) - 5/(373248*epsilon**5)","19435":"65/(26873856*epsilon**3) + 55/(2239488*epsilon**4) - 5/(186624*epsilon**5)","19436":"65/(26873856*epsilon**3) + 55/(2239488*epsilon**4) - 5/(186624*epsilon**5)","19437":"65/(26873856*epsilon**3) + 55/(2239488*epsilon**4) - 5/(186624*epsilon**5)","19438":"-515/(6718464*epsilon**3) + 55/(746496*epsilon**4) - 5/(186624*epsilon**5)","19439":"-515/(6718464*epsilon**3) + 55/(746496*epsilon**4) - 5/(186624*epsilon**5)","19440":"-515/(6718464*epsilon**3) + 55/(746496*epsilon**4) - 5/(186624*epsilon**5)","19441":"605/(4478976*epsilon**3) - 95/(373248*epsilon**4) + 5/(31104*epsilon**5)","19442":"605/(4478976*epsilon**3) - 95/(373248*epsilon**4) + 5/(31104*epsilon**5)","19443":"605/(4478976*epsilon**3) - 95/(373248*epsilon**4) + 5/(31104*epsilon**5)","19444":"385/(11943936*epsilon**4) - 35/(995328*epsilon**5)","19445":"385/(11943936*epsilon**4) - 35/(995328*epsilon**5)","19446":"385/(11943936*epsilon**4) - 35/(995328*epsilon**5)","19447":"385/(11943936*epsilon**4) - 35/(995328*epsilon**5)","19448":"-7/(221184*epsilon**5)","19449":"-605/(17915904*epsilon**3) + 55/(746496*epsilon**4) - 5/(124416*epsilon**5)","19450":"-605/(17915904*epsilon**3) + 55/(746496*epsilon**4) - 5/(124416*epsilon**5)","19451":"253/(107495424*epsilon**2) - 1/(62208*epsilon**3) + 11/(373248*epsilon**4) - 1/(62208*epsilon**5)","19452":"253/(107495424*epsilon**2) - 1/(62208*epsilon**3) + 11/(373248*epsilon**4) - 1/(62208*epsilon**5)","19453":"-143/(53747712*epsilon**2) - 1/(41472*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","19454":"-143/(53747712*epsilon**2) - 1/(41472*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","19455":"1133/(13436928*epsilon**2) - 775/(4478976*epsilon**3) + 11/(93312*epsilon**4) - 1/(31104*epsilon**5)","19456":"1133/(13436928*epsilon**2) - 775/(4478976*epsilon**3) + 11/(93312*epsilon**4) - 1/(31104*epsilon**5)","19457":"-1331/(8957952*epsilon**2) + 55/(124416*epsilon**3) - 5/(10368*epsilon**4) + 1/(5184*epsilon**5)","19458":"-1331/(8957952*epsilon**2) + 55/(124416*epsilon**3) - 5/(10368*epsilon**4) + 1/(5184*epsilon**5)","19459":"-605/(17915904*epsilon**3) + 55/(746496*epsilon**4) - 5/(124416*epsilon**5)","19460":"5*f_3/(2592*epsilon**2) - 1/(432*epsilon**2) - f_3/(432*epsilon**3) + 5/(1728*epsilon**3) - 1/(864*epsilon**4)","19461":"5*f_3/(2592*epsilon**2) - 1/(432*epsilon**2) - f_3/(432*epsilon**3) + 5/(1728*epsilon**3) - 1/(864*epsilon**4)","19462":"-f_3/(20736*epsilon**2) - 9653/(26873856*epsilon**2) + 907/(2239488*epsilon**3) - 5/(20736*epsilon**4) + 1/(15552*epsilon**5)","19463":"7*f_3/(10368*epsilon**2) - 7/(6144*epsilon**2) - f_3/(864*epsilon**3) + 1/(512*epsilon**3) - 5/(3456*epsilon**4)","19464":"7*f_3/(10368*epsilon**2) - 7/(6144*epsilon**2) - f_3/(864*epsilon**3) + 1/(512*epsilon**3) - 5/(3456*epsilon**4)","19465":"-9445/(53747712*epsilon**2) + 1147/(4478976*epsilon**3) - 17/(124416*epsilon**4) + 1/(31104*epsilon**5)","19466":"11*f_3/(5184*epsilon**2) - 833/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(288*epsilon**3) + 11/(2304*epsilon**3) - 1/(576*epsilon**4)","19467":"-7*f_3/(3456*epsilon**2) + 3335/(1492992*epsilon**2) - 65/(124416*epsilon**3) - 19/(10368*epsilon**4) + 1/(864*epsilon**5)","19468":"361/(2239488*epsilon**2) - 65/(93312*epsilon**3) + 19/(15552*epsilon**4) - 1/(1296*epsilon**5)","19469":"361/(2239488*epsilon**2) - 65/(93312*epsilon**3) + 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1/(9216*epsilon**5)","19597":"11/(663552*epsilon**4) - 1/(55296*epsilon**5)","19598":"11/(663552*epsilon**4) - 1/(55296*epsilon**5)","19599":"-5/(331776*epsilon**5)","19600":"-23/(26873856*epsilon**3) + 11/(2239488*epsilon**4) - 1/(186624*epsilon**5)","19601":"13/(13436928*epsilon**3) + 11/(1119744*epsilon**4) - 1/(93312*epsilon**5)","19602":"-103/(3359232*epsilon**3) + 11/(373248*epsilon**4) - 1/(93312*epsilon**5)","19603":"f_3/(10368*epsilon**3) - 7/(41472*epsilon**3) + 1/(5184*epsilon**4)","19604":"1/(46656*epsilon**3) - 11/(124416*epsilon**4) + 1/(10368*epsilon**5)","19605":"1/(46656*epsilon**3) - 11/(124416*epsilon**4) + 1/(10368*epsilon**5)","19606":"-71/(746496*epsilon**3) + 7/(31104*epsilon**4) - 1/(2592*epsilon**5)","19607":"103/(4478976*epsilon**3) - 1/(20736*epsilon**4) + 1/(31104*epsilon**5)","19608":"-7/(373248*epsilon**3) + 5/(15552*epsilon**4) - 1/(2592*epsilon**5)","19609":"121/(2239488*epsilon**3) - 19/(186624*epsilon**4) + 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1/(432*epsilon**6)","1318":"-101*f_3/(17280*epsilon) - 31*f_5/(11520*epsilon) + pi**4/(230400*epsilon) + 213533/(14929920*epsilon) + 7*f_3/(3840*epsilon**2) + 653/(829440*epsilon**2) + 7*pi**4/(345600*epsilon**2) - f_3/(360*epsilon**3) - 5411/(622080*epsilon**3) - 53/(20736*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","1319":"247*f_3/(124416*epsilon) + 7*f_5/(34560*epsilon) + 7*pi**4/(2073600*epsilon) + 11568889/(806215680*epsilon) + 29*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 7463/(6718464*epsilon**2) - 7*f_3/(4320*epsilon**3) - 16787/(1399680*epsilon**3) + 8861/(933120*epsilon**4) - 77/(19440*epsilon**5) + 1/(1296*epsilon**6)","1320":"53*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 2347*f_3/(155520*epsilon) - 5489*f_5/(77760*epsilon) - 19*f_7/(432*epsilon) - 7*pi**4/(311040*epsilon) + 1781/(124416*epsilon) + 53*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 7*f_3/(2592*epsilon**2) + 53*f_5/(1296*epsilon**2) - 977/(51840*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 49/(4320*epsilon**3) - 1/(360*epsilon**4)","1321":"19*f_3**2/(8640*epsilon) + 87613*f_3/(5598720*epsilon) + 7*f_5/(1920*epsilon) - 3169*pi**4/(55987200*epsilon) - pi**6/(1632960*epsilon) + 6899/(33592320*epsilon) - 3169*f_3/(466560*epsilon**2) - 7*f_5/(12960*epsilon**2) + pi**4/(57600*epsilon**2) + 33257/(5598720*epsilon**2) + f_3/(480*epsilon**3) - 1381/(233280*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 37/(12960*epsilon**4) - 1/(1620*epsilon**5)","1322":"-17*f_3/(4320*epsilon) + f_5/(1280*epsilon) - pi**4/(138240*epsilon) + 39161/(14929920*epsilon) + f_3/(2304*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 4237/(829440*epsilon**2) - f_3/(360*epsilon**3) - 3611/(622080*epsilon**3) - 553/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","1323":"-f_3**2/(2880*epsilon) + 731*f_3/(622080*epsilon) - 35*f_5/(3456*epsilon) - 1229/(414720*epsilon) + 317*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) + 317*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - pi**4/(20736*epsilon**2) + 23/(25920*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(2880*epsilon**3) + f_3/(360*epsilon**4) - 1/(108*epsilon**4) + 1/(180*epsilon**5)","1324":"-5*f_3**2/(1728*epsilon) - 3869*f_3/(622080*epsilon) - 169*f_5/(51840*epsilon) - 323*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 27269/(1866240*epsilon) - 323*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) + 323/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1325":"23*f_3/(5760*epsilon) - 3792673/(403107840*epsilon) - 7*pi**4/(388800*epsilon) - 7*f_3/(3240*epsilon**2) - 21109/(6718464*epsilon**2) + 2471/(2799360*epsilon**3) + 1859/(233280*epsilon**4) - 167/(19440*epsilon**5) + 1/(324*epsilon**6)","1326":"23*f_3/(5760*epsilon) - 3792673/(403107840*epsilon) - 7*pi**4/(388800*epsilon) - 7*f_3/(3240*epsilon**2) - 21109/(6718464*epsilon**2) + 2471/(2799360*epsilon**3) + 1859/(233280*epsilon**4) - 167/(19440*epsilon**5) + 1/(324*epsilon**6)","1327":"-5*f_3**2/(1728*epsilon) - 2333*f_3/(622080*epsilon) - 409*f_5/(51840*epsilon) - 227*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 17561/(1866240*epsilon) - 227*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) + 47/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1328":"209*f_3/(51840*epsilon) + 23*f_5/(3840*epsilon) - 3856123/(134369280*epsilon) + pi**4/(207360*epsilon) + 31*f_3/(6912*epsilon**2) - 12791/(4478976*epsilon**2) + 7*pi**4/(345600*epsilon**2) - 19*f_3/(1440*epsilon**3) + 80243/(3732480*epsilon**3) - 701/(38880*epsilon**4) + 65/(5184*epsilon**5) - 1/(216*epsilon**6)","1329":"-f_3**2/(720*epsilon) + 11*f_3/(256*epsilon) - 1021*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - pi**4/(7680*epsilon) + pi**6/(54432*epsilon) + 39943/(829440*epsilon) - 5*f_3/(384*epsilon**2) + f_5/(72*epsilon**2) + 383/(138240*epsilon**2) + pi**4/(19200*epsilon**2) - f_3/(240*epsilon**3) + 31/(1152*epsilon**3) - 29/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","1330":"7*f_3**2/(1440*epsilon) + 203*f_3/(12960*epsilon) + 793*f_5/(8640*epsilon) - 241703/(2488320*epsilon) - pi**6/(108864*epsilon) + 41*pi**4/(518400*epsilon) + 217*f_3/(8640*epsilon**2) - f_5/(144*epsilon**2) - 1151/(82944*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 8597/(138240*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1331":"19*f_3**2/(1920*epsilon) - 12283*f_3/(207360*epsilon) - 73*f_5/(1440*epsilon) + 49*f_7/(640*epsilon) - pi**6/(51840*epsilon) - 19*pi**4/(518400*epsilon) + 410219/(4976640*epsilon) - 407*f_3/(34560*epsilon**2) - 13*f_5/(960*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 1657/(82944*epsilon**2) + 49*f_3/(1440*epsilon**3) - 1589/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","1332":"-49*f_3**2/(120*epsilon) - f_3*f_5/(5*epsilon) - 15067*f_3/(8640*epsilon) + 9*f_3_5/(20*epsilon) - 469*f_5/(180*epsilon) + 539*f_7/(96*epsilon) - 2063*pi**8/(15120000*epsilon) + 3007/(25920*epsilon) + 227*pi**4/(86400*epsilon) + pi**6/(3024*epsilon) + 227*f_3/(720*epsilon**2) + f_5/(4*epsilon**2) - 49*f_7/(80*epsilon**2) - 83/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1333":"-4*f_3**2/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 503*f_3/(2880*epsilon) + 7*f_5/(240*epsilon) - 7*f_7/(40*epsilon) - 19*pi**4/(28800*epsilon) + 16147/(414720*epsilon) + f_3**2/(30*epsilon**2) - 19*f_3/(240*epsilon**2) + pi**4/(7200*epsilon**2) + 709/(34560*epsilon**2) + f_3/(60*epsilon**3) - 13/(720*epsilon**3) + 1/(240*epsilon**4)","1334":"43*f_3**2/(2880*epsilon) - 43*f_3/(864*epsilon) - pi**4*f_3/(14400*epsilon) - 103*f_5/(1920*epsilon) + 47*f_7/(576*epsilon) + pi**6/(72576*epsilon) + 7*pi**4/(43200*epsilon) - f_3**2/(240*epsilon**2) + 7*f_3/(360*epsilon**2) + f_5/(96*epsilon**2) - pi**6/(18144*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - f_5/(24*epsilon**3)","1335":"53*f_3**2/(1080*epsilon) - pi**4*f_3/(5400*epsilon) + 1009*f_3/(25920*epsilon) + 23*f_5/(1620*epsilon) + 31*f_7/(576*epsilon) - 5*pi**6/(11664*epsilon) + 7979/(103680*epsilon) + 19*pi**4/(10368*epsilon) - f_3**2/(90*epsilon**2) + 95*f_3/(432*epsilon**2) - 35*f_5/(108*epsilon**2) - 11*pi**4/(21600*epsilon**2) - 199/(8640*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 5/(144*epsilon**3) + 1/(60*epsilon**4)","1336":"203*f_3**2/(2160*epsilon) - 21011*f_3/(12960*epsilon) - pi**4*f_3/(10800*epsilon) + 5191*f_5/(2592*epsilon) + 359*f_7/(1440*epsilon) - 131*pi**6/(163296*epsilon) - 3007/(25920*epsilon) + 487*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 487*f_3/(1080*epsilon**2) - 131*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 83/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1337":"143*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 2353*f_3/(25920*epsilon) - 293*f_5/(5184*epsilon) - 67*f_7/(960*epsilon) - 17*pi**4/(259200*epsilon) + pi**6/(326592*epsilon) - f_3**2/(360*epsilon**2) - 17*f_3/(2160*epsilon**2) + f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","1338":"-f_3**2/(96*epsilon) + 41*f_3/(25920*epsilon) + f_5/(480*epsilon) - 7349/(1244160*epsilon) - pi**4/(25920*epsilon) + pi**6/(45360*epsilon) - f_3/(216*epsilon**2) + f_5/(80*epsilon**2) - 1223/(103680*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - pi**4/(7200*epsilon**3) + 23/(1728*epsilon**3) - f_3/(60*epsilon**4) + 13/(720*epsilon**4) - 1/(60*epsilon**5)","1339":"f_3**2/(1440*epsilon) + 2999*f_3/(51840*epsilon) + 121*f_5/(8640*epsilon) - 143531/(2488320*epsilon) - pi**6/(108864*epsilon) + pi**4/(10368*epsilon) + 47*f_3/(1728*epsilon**2) - f_5/(144*epsilon**2) - 2015/(82944*epsilon**2) + pi**4/(86400*epsilon**2) - 11*f_3/(180*epsilon**3) + 1489/(27648*epsilon**3) - 19/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1340":"953*f_3/(17280*epsilon) - 343*f_5/(5760*epsilon) - pi**4/(172800*epsilon) + 13859/(1658880*epsilon) - 49*f_3/(5760*epsilon**2) - pi**4/(19200*epsilon**2) + 2161/(69120*epsilon**2) + f_3/(40*epsilon**3) - 17/(2304*epsilon**3) - 21/(640*epsilon**4) - 7/(240*epsilon**5) + 1/(24*epsilon**6)","1341":"269*f_3**2/(2880*epsilon) - 445*f_3/(3888*epsilon) - 2*f_5/(135*epsilon) - pi**6/(181440*epsilon) + 33361/(7464960*epsilon) + 559*pi**4/(3110400*epsilon) + 559*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 1813/(77760*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - pi**4/(43200*epsilon**3) + 29/(10368*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","1342":"707*f_3/(34560*epsilon) + 19*f_5/(5760*epsilon) - 17893/(829440*epsilon) + pi**4/(69120*epsilon) + 5*f_3/(1152*epsilon**2) - 469/(27648*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(80*epsilon**3) + 53/(1920*epsilon**3) - 13/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","1343":"11*f_3**2/(480*epsilon) - 2471*f_3/(62208*epsilon) + 119*f_5/(8640*epsilon) - pi**6/(90720*epsilon) - 313/(1866240*epsilon) + 131*pi**4/(3110400*epsilon) + 131*f_3/(25920*epsilon**2) - 7*f_5/(720*epsilon**2) - 3491/(311040*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 17*f_3/(2160*epsilon**3) - pi**4/(21600*epsilon**3) + 107/(12960*epsilon**3) - f_3/(180*epsilon**4) + 31/(2160*epsilon**4) - 1/(90*epsilon**5)","1344":"-31*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 3893*f_3/(51840*epsilon) - 5*f_5/(288*epsilon) - 187*pi**4/(518400*epsilon) + 593/(311040*epsilon) + f_3**2/(60*epsilon**2) - 187*f_3/(4320*epsilon**2) + pi**4/(8640*epsilon**2) + 1931/(103680*epsilon**2) + f_3/(72*epsilon**3) - 37/(2160*epsilon**3) + 1/(144*epsilon**4)","1345":"-f_3**2/(640*epsilon) - 5407*f_3/(207360*epsilon) - 29*f_5/(1920*epsilon) - pi**6/(181440*epsilon) + pi**4/(64800*epsilon) + 387899/(4976640*epsilon) - 191*f_3/(34560*epsilon**2) - f_5/(320*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 937/(82944*epsilon**2) + 49*f_3/(1440*epsilon**3) - 1733/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","1346":"59*f_3**2/(1440*epsilon) + 2285*f_3/(20736*epsilon) + 719*f_5/(8640*epsilon) - 147*f_7/(640*epsilon) - 11*pi**6/(272160*epsilon) - 7627/(311040*epsilon) + 163*pi**4/(1036800*epsilon) + 163*f_3/(8640*epsilon**2) - 19*f_5/(720*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 71/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 29/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1347":"47*f_3**2/(480*epsilon) - 27271*f_3/(103680*epsilon) + 331*f_5/(2880*epsilon) + 1621/(77760*epsilon) + pi**6/(45360*epsilon) + 299*pi**4/(1036800*epsilon) + 29*f_3/(8640*epsilon**2) + f_5/(80*epsilon**2) - 391/(12960*epsilon**2) + 23*pi**4/(86400*epsilon**2) + 23*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) - 133/(17280*epsilon**3) - f_3/(60*epsilon**4) + 1/(45*epsilon**4) - 1/(120*epsilon**5)","1348":"23*f_3**2/(1440*epsilon) - 16849*f_3/(373248*epsilon) - 7*f_5/(640*epsilon) - 25919/(22394880*epsilon) + pi**6/(272160*epsilon) + 2903*pi**4/(18662400*epsilon) + 2903*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - 20887/(1866240*epsilon**2) - pi**4/(19200*epsilon**2) - f_3/(160*epsilon**3) + pi**4/(64800*epsilon**3) + 1693/(155520*epsilon**3) + f_3/(540*epsilon**4) - 13/(1440*epsilon**4) + 1/(270*epsilon**5)","1349":"-11*f_3**2/(2160*epsilon) - 4547*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) - 4703*f_5/(12960*epsilon) + 1361*f_7/(2880*epsilon) - 73*pi**4/(51840*epsilon) + 47*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 73*f_3/(432*epsilon**2) + 47*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1350":"-59*f_3/(11520*epsilon) - 83*f_5/(5760*epsilon) + 7*pi**4/(172800*epsilon) + 1408303/(67184640*epsilon) + 7*f_3/(1440*epsilon**2) - pi**4/(19200*epsilon**2) + 173963/(22394880*epsilon**2) - f_3/(160*epsilon**3) + 143/(933120*epsilon**3) - 1727/(155520*epsilon**4) + 157/(6480*epsilon**5) - 1/(54*epsilon**6)","1351":"-f_3**2/(360*epsilon) - 557*f_3/(17280*epsilon) - 47*f_5/(4320*epsilon) - 41*pi**4/(172800*epsilon) + 18163/(829440*epsilon) + pi**6/(27216*epsilon) - 41*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) + pi**4/(14400*epsilon**2) + 587/(34560*epsilon**2) + f_3/(120*epsilon**3) + 13/(1920*epsilon**3) - 11/(240*epsilon**4) - 13/(360*epsilon**5) + 1/(18*epsilon**6)","1352":"f_3**2/(160*epsilon) + 3769*f_3/(103680*epsilon) + f_5/(960*epsilon) - pi**6/(12960*epsilon) + 139*pi**4/(1036800*epsilon) + 4841/(311040*epsilon) + 139*f_3/(8640*epsilon**2) - 13*f_5/(240*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 103/(5184*epsilon**2) - 11*f_3/(720*epsilon**3) + 1/(432*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1353":"17*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 4391*f_3/(25920*epsilon) - 1267*f_5/(12960*epsilon) - 61*f_7/(1440*epsilon) - 17*pi**6/(163296*epsilon) - 209/(11520*epsilon) + 137*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 137*f_3/(2160*epsilon**2) - 17*f_5/(216*epsilon**2) - 59/(960*epsilon**2) - 7*pi**4/(21600*epsilon**2) + pi**6/(13608*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3) - 1/(80*epsilon**3) + 1/(60*epsilon**4)","1354":"-121*f_3/(103680*epsilon) + 49*f_5/(11520*epsilon) - 64651/(29859840*epsilon) - pi**4/(103680*epsilon) + 103*f_3/(17280*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 10247/(14929920*epsilon**2) - 7*f_3/(2880*epsilon**3) + 143/(155520*epsilon**3) - 443/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1355":"5657*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) - 351725/(161243136*epsilon) - 59*pi**4/(6220800*epsilon) - 59*f_3/(51840*epsilon**2) - 174079/(134369280*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 9331/(5598720*epsilon**3) + 5317/(933120*epsilon**4) - 47/(9720*epsilon**5) + 1/(648*epsilon**6)","1356":"61*f_3**2/(1440*epsilon) + 4897*f_3/(311040*epsilon) - 931*f_5/(8640*epsilon) - 16501/(933120*epsilon) - 497*pi**4/(3110400*epsilon) + pi**6/(34020*epsilon) - 497*f_3/(25920*epsilon**2) + 17*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 119/(15552*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 47/(6480*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","1357":"-f_3**2/(1728*epsilon) + 3067*f_3/(622080*epsilon) - 1229*f_5/(51840*epsilon) - 443*pi**4/(6220800*epsilon) - 7051/(1866240*epsilon) + 11*pi**6/(1632960*epsilon) - 443*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 13/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1358":"-11*f_3**2/(2160*epsilon) - 23*f_3/(10368*epsilon) + 61*f_5/(3240*epsilon) - pi**6/(163296*epsilon) - 19*pi**4/(518400*epsilon) + 22487/(2985984*epsilon) + 17*f_3/(4320*epsilon**2) - f_5/(216*epsilon**2) + 2099/(933120*epsilon**2) - 2761/(311040*epsilon**3) - 1/(6480*epsilon**4) + 7/(720*epsilon**5) - 1/(180*epsilon**6)","1359":"-5*f_3/(6912*epsilon) + pi**4/(38400*epsilon) + 29503/(3732480*epsilon) - f_3/(480*epsilon**2) - 361/(34560*epsilon**2) + 643/(103680*epsilon**3) - 1/(432*epsilon**4) + 1/(2160*epsilon**5)","1360":"-383*f_3/(15552*epsilon) - 451*f_5/(34560*epsilon) + 293*pi**4/(3110400*epsilon) + 659737/(17915904*epsilon) + 371*f_3/(103680*epsilon**2) - 71899/(3732480*epsilon**2) - 31*pi**4/(1036800*epsilon**2) + 7*f_3/(4320*epsilon**3) + 91/(7680*epsilon**3) - 143/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","1361":"2941*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 53*pi**4/(1555200*epsilon) + 28337/(1866240*epsilon) - 53*f_3/(12960*epsilon**2) - 1477/(155520*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) + 41/(12960*epsilon**3) - 1/(1080*epsilon**4)","1362":"3107*f_3/(311040*epsilon) + 401*f_5/(34560*epsilon) - 1342219/(89579520*epsilon) - 43*pi**4/(777600*epsilon) - 409*f_3/(103680*epsilon**2) - 4325/(746496*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 13*f_3/(4320*epsilon**3) + 763/(69120*epsilon**3) - 143/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","1363":"-3623*f_3/(155520*epsilon) - 251*f_5/(34560*epsilon) + 293*pi**4/(3110400*epsilon) + 432793/(17915904*epsilon) + 371*f_3/(103680*epsilon**2) - 112309/(3732480*epsilon**2) - 31*pi**4/(1036800*epsilon**2) + 7*f_3/(4320*epsilon**3) + 433/(23040*epsilon**3) - 859/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","1364":"29*f_3/(69120*epsilon) - 4057/(9953280*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 281/(746496*epsilon**2) - 1357/(622080*epsilon**3) + 343/(77760*epsilon**4) - 53/(12960*epsilon**5) + 1/(648*epsilon**6)","1365":"-1697*f_3/(311040*epsilon) - 2802269/(403107840*epsilon) + pi**4/(62208*epsilon) + 121*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 75095/(6718464*epsilon**2) - f_3/(1440*epsilon**3) - 63523/(5598720*epsilon**3) + 881/(116640*epsilon**4) - 121/(38880*epsilon**5) + 1/(1620*epsilon**6)","1366":"11723*f_3/(311040*epsilon) + 473*f_5/(34560*epsilon) - 4605979/(89579520*epsilon) - 71*pi**4/(1555200*epsilon) - 3529*f_3/(103680*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 19885/(746496*epsilon**2) + 37*f_3/(4320*epsilon**3) + 59/(69120*epsilon**3) - 571/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","1367":"-1537*f_3/(103680*epsilon) - 7*f_5/(5760*epsilon) + pi**4/(86400*epsilon) + 189551/(26873856*epsilon) + 149*f_3/(17280*epsilon**2) + pi**4/(172800*epsilon**2) + 24841/(5598720*epsilon**2) - f_3/(360*epsilon**3) - 2657/(311040*epsilon**3) + 829/(155520*epsilon**4) - 1/(540*epsilon**5) + 1/(3240*epsilon**6)","1368":"97*f_3**2/(8640*epsilon) + 126491*f_3/(1866240*epsilon) - 1009*f_5/(17280*epsilon) - 105527/(5598720*epsilon) - 3223*pi**4/(18662400*epsilon) + 17*pi**6/(1632960*epsilon) - 3223*f_3/(155520*epsilon**2) + 11*f_5/(1440*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 719/(93312*epsilon**2) + 59*f_3/(12960*epsilon**3) - 83/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","1369":"-f_3**2/(80*epsilon) - 12887*f_3/(186624*epsilon) - 103*f_5/(2592*epsilon) + pi**6/(181440*epsilon) + 77*pi**4/(373248*epsilon) + 1354519/(11197440*epsilon) + 2497*f_3/(38880*epsilon**2) + 29*f_5/(2160*epsilon**2) - 159061/(1866240*epsilon**2) - 37*pi**4/(194400*epsilon**2) - 37*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 4793/(155520*epsilon**3) + f_3/(270*epsilon**4) - 97/(12960*epsilon**4) + 1/(1080*epsilon**5)","1370":"-17*f_3**2/(8640*epsilon) - 14597*f_3/(622080*epsilon) + 1471*f_5/(51840*epsilon) - 19*pi**6/(1632960*epsilon) - 5839/(1866240*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 41*f_5/(4320*epsilon**2) + 407/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1371":"211*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 8249*f_3/(77760*epsilon) - 1771*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 277*pi**4/(777600*epsilon) + 71*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 277*f_3/(6480*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1372":"301*f_3/(124416*epsilon) + 7*f_5/(34560*epsilon) - 9211/(11197440*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(1036800*epsilon**2) + 4151/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 133/(77760*epsilon**3) - 65/(20736*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","1373":"-301*f_3**2/(12960*epsilon) - 8029*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 6983*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 53*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 257*f_3/(12960*epsilon**2) - 53*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1374":"-13*f_3**2/(4320*epsilon) - 161*f_3/(6480*epsilon) - 457*f_5/(25920*epsilon) + pi**6/(326592*epsilon) + 31*pi**4/(259200*epsilon) + 87959/(3732480*epsilon) + 119*f_3/(2880*epsilon**2) + 13*f_5/(1080*epsilon**2) - 1873/(69120*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(21600*epsilon**3) + 121/(5760*epsilon**3) + f_3/(180*epsilon**4) - 49/(4320*epsilon**4) + 1/(360*epsilon**5)","1375":"-f_3**2/(2160*epsilon) + 107*f_3/(5184*epsilon) - 169*f_5/(12960*epsilon) - 17*pi**4/(259200*epsilon) + 15659/(2985984*epsilon) + pi**6/(163296*epsilon) + f_3/(2160*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(43200*epsilon**2) + 209/(93312*epsilon**2) - f_3/(360*epsilon**3) - 1933/(311040*epsilon**3) - 1/(648*epsilon**4) + 7/(720*epsilon**5) - 1/(180*epsilon**6)","1376":"-809*f_3/(69120*epsilon) - 469*f_5/(34560*epsilon) + 10015/(2239488*epsilon) + 7*pi**4/(115200*epsilon) + 7*f_3/(960*epsilon**2) - pi**4/(38400*epsilon**2) - 9193/(14929920*epsilon**2) - f_3/(320*epsilon**3) + 653/(77760*epsilon**3) - 1093/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","1377":"-1397*f_3/(103680*epsilon) - 47*f_5/(11520*epsilon) + 13*pi**4/(259200*epsilon) + 453029/(29859840*epsilon) + 119*f_3/(17280*epsilon**2) - 132503/(14929920*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 7*f_3/(2880*epsilon**3) + 467/(155520*epsilon**3) - 103/(20736*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1378":"-11*f_3/(10368*epsilon) + f_5/(4320*epsilon) - 7847/(622080*epsilon) - pi**4/(20736*epsilon) - 5*f_3/(864*epsilon**2) + pi**4/(43200*epsilon**2) + 127/(51840*epsilon**2) + f_3/(360*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","1379":"283*f_3/(51840*epsilon) + 191*f_5/(34560*epsilon) - 132499/(29859840*epsilon) - 43*pi**4/(1036800*epsilon) + 37*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 59161/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 307/(155520*epsilon**3) - 371/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1380":"-35*f_3/(62208*epsilon) - 53*f_5/(17280*epsilon) - 23*pi**4/(3110400*epsilon) + 318643/(201553920*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 35999/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 2269/(2799360*epsilon**3) + 2269/(466560*epsilon**4) - 67/(9720*epsilon**5) + 1/(324*epsilon**6)","1381":"23*f_3**2/(2880*epsilon) + 29351*f_3/(622080*epsilon) - 25*f_5/(1152*epsilon) - 75761/(1866240*epsilon) - 367*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) - 353*f_3/(10368*epsilon**2) - 7*f_5/(1440*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 719/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 83/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1382":"f_3**2/(576*epsilon) + 3163*f_3/(622080*epsilon) - 563*f_5/(17280*epsilon) - 127*pi**4/(1244160*epsilon) - 3391/(1866240*epsilon) + pi**6/(77760*epsilon) - 127*f_3/(10368*epsilon**2) + 13*f_5/(1440*epsilon**2) + 263/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1383":"5*f_3**2/(1728*epsilon) - 11437*f_3/(622080*epsilon) + 763*f_5/(51840*epsilon) - 11147/(933120*epsilon) - pi**6/(1632960*epsilon) + 533*pi**4/(6220800*epsilon) + 641*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 527/(622080*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 583/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","1384":"119*f_3**2/(12960*epsilon) - 5581*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 3413*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 257*f_3/(12960*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1385":"239*f_3/(10368*epsilon) + 121*f_5/(4320*epsilon) - 47*pi**4/(518400*epsilon) - 1111/(155520*epsilon) - 47*f_3/(4320*epsilon**2) - 5/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","1386":"-17*f_3/(13824*epsilon) - 231859/(33592320*epsilon) - pi**4/(414720*epsilon) + f_3/(1728*epsilon**2) + 14143/(2799360*epsilon**2) - 3937/(1866240*epsilon**3) + 11/(19440*epsilon**4) - 1/(12960*epsilon**5)","1387":"-19*f_3**2/(2592*epsilon) + pi**4*f_3/(64800*epsilon) + 3581*f_3/(77760*epsilon) + 125*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 121*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 121*f_3/(6480*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1388":"1987*f_3/(933120*epsilon) + 7*f_5/(103680*epsilon) - 10981321/(806215680*epsilon) - 47*pi**4/(3110400*epsilon) + 199*f_3/(103680*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 179747/(8398080*epsilon**2) - 13*f_3/(12960*epsilon**3) - 71839/(5598720*epsilon**3) + 4537/(933120*epsilon**4) - 47/(38880*epsilon**5) + 1/(6480*epsilon**6)","1389":"17*f_3/(4608*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(388800*epsilon) + 9673477/(2418647040*epsilon) - 7*f_3/(3840*epsilon**2) - 141325/(20155392*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 76981/(16796160*epsilon**3) - 4939/(2799360*epsilon**4) + 5/(11664*epsilon**5) - 1/(19440*epsilon**6)","1390":"-41*f_3/(8640*epsilon) + 7*pi**4/(345600*epsilon) + 41939/(14929920*epsilon) + 7*f_3/(2880*epsilon**2) + 721/(622080*epsilon**2) + 119/(103680*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","1391":"-223*f_3/(77760*epsilon) - 7*f_5/(34560*epsilon) - 12574393/(806215680*epsilon) - pi**4/(172800*epsilon) + 7*f_3/(2304*epsilon**2) + pi**4/(207360*epsilon**2) + 316717/(16796160*epsilon**2) - f_3/(864*epsilon**3) - 68383/(5598720*epsilon**3) + 893/(186624*epsilon**4) - 47/(38880*epsilon**5) + 1/(6480*epsilon**6)","1392":"-19*f_3**2/(8640*epsilon) - 115807*f_3/(5598720*epsilon) - 203*f_5/(51840*epsilon) + pi**6/(1632960*epsilon) + 8597/(3359232*epsilon) + 3979*pi**4/(55987200*epsilon) + 3979*f_3/(466560*epsilon**2) + 7*f_5/(12960*epsilon**2) - 29*pi**4/(1555200*epsilon**2) - 1981/(1399680*epsilon**2) - 29*f_3/(12960*epsilon**3) + pi**4/(388800*epsilon**3) + 19/(38880*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","1393":"-25*f_3/(7776*epsilon) - 7*f_5/(34560*epsilon) - 19505833/(806215680*epsilon) - pi**4/(172800*epsilon) + 7*f_3/(2304*epsilon**2) + pi**4/(207360*epsilon**2) + 26803/(1049760*epsilon**2) - f_3/(864*epsilon**3) - 77887/(5598720*epsilon**3) + 4681/(933120*epsilon**4) - 47/(38880*epsilon**5) + 1/(6480*epsilon**6)","1394":"-49*f_3/(207360*epsilon) - f_5/(1152*epsilon) - 52093/(89579520*epsilon) + 29*pi**4/(2073600*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 757/(829440*epsilon**2) + f_3/(4320*epsilon**3) - 227/(124416*epsilon**3) + 17/(5760*epsilon**4) - 11/(4320*epsilon**5) + 1/(1080*epsilon**6)","1395":"29*f_3/(69120*epsilon) - 4057/(9953280*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 281/(746496*epsilon**2) - 1357/(622080*epsilon**3) + 343/(77760*epsilon**4) - 53/(12960*epsilon**5) + 1/(648*epsilon**6)","1396":"-f_3**2/(432*epsilon) - 583*f_3/(311040*epsilon) + 719*f_5/(25920*epsilon) - 908459/(44789760*epsilon) - pi**6/(163296*epsilon) - 37*pi**4/(3110400*epsilon) + 43*f_3/(51840*epsilon**2) - f_5/(216*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 21401/(1244160*epsilon**2) + 7*f_3/(4320*epsilon**3) + 79/(207360*epsilon**3) - 211/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","1397":"-1697*f_3/(311040*epsilon) - 2802269/(403107840*epsilon) + pi**4/(62208*epsilon) + 121*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 75095/(6718464*epsilon**2) - f_3/(1440*epsilon**3) - 63523/(5598720*epsilon**3) + 881/(116640*epsilon**4) - 121/(38880*epsilon**5) + 1/(1620*epsilon**6)","1398":"-217*f_3**2/(12960*epsilon) - 2273*f_3/(31104*epsilon) + pi**4*f_3/(12960*epsilon) + 8003*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 65*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 377*f_3/(12960*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1399":"23*f_3/(41472*epsilon) + f_5/(1152*epsilon) - 31*pi**4/(2073600*epsilon) + 30691/(89579520*epsilon) - 31*f_3/(17280*epsilon**2) - 347/(4478976*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 349/(1866240*epsilon**3) + 119/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(216*epsilon**6)","1400":"79*f_3/(34560*epsilon) - 109613/(7464960*epsilon) - 13*pi**4/(345600*epsilon) + f_3/(1440*epsilon**2) + 271/(103680*epsilon**2) + 41/(11520*epsilon**3) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","1401":"4849*f_3/(207360*epsilon) + 221*f_5/(34560*epsilon) - 225179/(7464960*epsilon) - 7*pi**4/(64800*epsilon) - 787*f_3/(34560*epsilon**2) + 29*pi**4/(345600*epsilon**2) + 221753/(7464960*epsilon**2) + 7*f_3/(1440*epsilon**3) - 2261/(207360*epsilon**3) - 91/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1402":"-65*f_3/(10368*epsilon) + f_5/(360*epsilon) - pi**4/(51840*epsilon) + 78991/(14929920*epsilon) + 13*f_3/(2160*epsilon**2) - pi**4/(43200*epsilon**2) + 31/(29160*epsilon**2) - f_3/(360*epsilon**3) - 1141/(311040*epsilon**3) - 19/(6480*epsilon**4) + 7/(720*epsilon**5) - 1/(180*epsilon**6)","1403":"-413*f_3/(69120*epsilon) - 17*f_5/(8640*epsilon) + 31*pi**4/(1036800*epsilon) + 2265259/(268738560*epsilon) + 11*f_3/(34560*epsilon**2) - 251483/(44789760*epsilon**2) - pi**4/(103680*epsilon**2) + f_3/(1728*epsilon**3) - 2477/(1866240*epsilon**3) + 211/(38880*epsilon**4) - 29/(6480*epsilon**5) + 1/(720*epsilon**6)","1404":"-f_3/(432*epsilon) - 857/(2985984*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + 73/(622080*epsilon**2) + 263/(103680*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","1405":"-179*f_3/(41472*epsilon) - 143*f_5/(6912*epsilon) + 19*pi**4/(259200*epsilon) + 86311/(7464960*epsilon) + 97*f_3/(34560*epsilon**2) + 517/(1492992*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) + 71/(41472*epsilon**3) - 187/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1406":"281*f_3/(51840*epsilon) + 7*f_5/(1440*epsilon) - 2951/(622080*epsilon) - pi**4/(20736*epsilon) - 5*f_3/(864*epsilon**2) - 161/(51840*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","1407":"-809*f_3/(69120*epsilon) - 469*f_5/(34560*epsilon) + 10015/(2239488*epsilon) + 7*pi**4/(115200*epsilon) + 7*f_3/(960*epsilon**2) - pi**4/(38400*epsilon**2) - 9193/(14929920*epsilon**2) - f_3/(320*epsilon**3) + 653/(77760*epsilon**3) - 1093/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","1408":"83*f_3/(20736*epsilon) + 7*f_5/(768*epsilon) - 37*pi**4/(518400*epsilon) - 110851/(29859840*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(345600*epsilon**2) + 81481/(14929920*epsilon**2) + f_3/(2880*epsilon**3) - 119/(31104*epsilon**3) - 299/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1409":"-13*f_3**2/(4320*epsilon) - 161*f_3/(6480*epsilon) - 457*f_5/(25920*epsilon) + pi**6/(326592*epsilon) + 31*pi**4/(259200*epsilon) + 87959/(3732480*epsilon) + 119*f_3/(2880*epsilon**2) + 13*f_5/(1080*epsilon**2) - 1873/(69120*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(21600*epsilon**3) + 121/(5760*epsilon**3) + f_3/(180*epsilon**4) - 49/(4320*epsilon**4) + 1/(360*epsilon**5)","1410":"-7*f_3/(1152*epsilon) + 31/(933120*epsilon) + pi**4/(34560*epsilon) + f_3/(288*epsilon**2) + 1291/(311040*epsilon**2) - 1/(810*epsilon**3) - 1/(144*epsilon**4) + 1/(180*epsilon**5)","1411":"-11*f_3**2/(4320*epsilon) - 151*f_3/(6480*epsilon) + 103*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(259200*epsilon) + 64523/(3732480*epsilon) + 349*f_3/(8640*epsilon**2) + f_5/(135*epsilon**2) - 293/(13824*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(21600*epsilon**3) + 113/(5760*epsilon**3) + f_3/(180*epsilon**4) - 49/(4320*epsilon**4) + 1/(360*epsilon**5)","1412":"-23*f_3/(51840*epsilon) + 37*f_5/(11520*epsilon) - 37*pi**4/(1036800*epsilon) - 3403/(29859840*epsilon) + 49*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 5161/(14929920*epsilon**2) - f_3/(960*epsilon**3) + 179/(155520*epsilon**3) - 103/(20736*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1413":"7*f_3**2/(960*epsilon) + 16747*f_3/(622080*epsilon) - 763*f_5/(17280*epsilon) - 35*pi**4/(248832*epsilon) - 8947/(1866240*epsilon) + pi**6/(77760*epsilon) - 175*f_3/(10368*epsilon**2) + 13*f_5/(1440*epsilon**2) + 827/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1414":"863*f_3/(34560*epsilon) - 13327/(746496*epsilon) - 7*pi**4/(345600*epsilon) - 11*f_3/(1440*epsilon**2) - 49/(34560*epsilon**2) + 499/(103680*epsilon**3) - 1/(432*epsilon**4) + 1/(2160*epsilon**5)","1415":"-1657*f_3/(103680*epsilon) - 17*f_5/(2880*epsilon) + 59*pi**4/(1036800*epsilon) + 73729/(2488320*epsilon) + 59*f_3/(8640*epsilon**2) - 2809/(207360*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 17/(4320*epsilon**3) - 1/(1440*epsilon**4)","1416":"13*f_3**2/(1728*epsilon) - 49909*f_3/(1866240*epsilon) + 3493*f_5/(51840*epsilon) - 105527/(5598720*epsilon) - 23*pi**6/(1632960*epsilon) - 31*pi**4/(746496*epsilon) - 155*f_3/(31104*epsilon**2) - 47*f_5/(4320*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 719/(93312*epsilon**2) + 59*f_3/(12960*epsilon**3) - 83/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","1417":"-289*f_3**2/(12960*epsilon) - 11797*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 8903*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 65*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 377*f_3/(12960*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1418":"211*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 7529*f_3/(77760*epsilon) - 1627*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 277*pi**4/(777600*epsilon) + 71*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 277*f_3/(6480*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1419":"1387*f_3/(51840*epsilon) + 41*f_5/(4320*epsilon) - 47*pi**4/(518400*epsilon) - 919/(155520*epsilon) - 47*f_3/(4320*epsilon**2) + 23/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","1420":"f_3**2/(320*epsilon) - 2893*f_3/(622080*epsilon) + 191*f_5/(17280*epsilon) - 5905/(186624*epsilon) - pi**6/(272160*epsilon) + 437*pi**4/(6220800*epsilon) + 761*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 4297/(622080*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 511/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","1421":"-49*f_3/(3240*epsilon) - 23*f_5/(2160*epsilon) + 29*pi**4/(518400*epsilon) + 18899/(2488320*epsilon) + 29*f_3/(4320*epsilon**2) - 89/(25920*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 119/(17280*epsilon**3) - 1/(360*epsilon**4)","1422":"47*f_3**2/(8640*epsilon) + 12023*f_3/(622080*epsilon) + 37*f_5/(10368*epsilon) - 8689/(373248*epsilon) - 127*pi**4/(6220800*epsilon) + pi**6/(408240*epsilon) - 1669*f_3/(51840*epsilon**2) - 31*f_5/(4320*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 2179/(155520*epsilon**2) + 53*f_3/(4320*epsilon**3) - 59/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1423":"823*f_3/(207360*epsilon) - 23*f_5/(34560*epsilon) - 147677/(7464960*epsilon) - 37*pi**4/(1036800*epsilon) - 67*f_3/(34560*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 119369/(7464960*epsilon**2) - f_3/(1440*epsilon**3) - 173/(207360*epsilon**3) - 187/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1424":"851*f_3/(69120*epsilon) + 31*f_5/(11520*epsilon) - 170393/(7464960*epsilon) - pi**4/(28800*epsilon) - 161*f_3/(11520*epsilon**2) + 7*pi**4/(115200*epsilon**2) + 151697/(7464960*epsilon**2) + f_3/(480*epsilon**3) - 1133/(207360*epsilon**3) - 139/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1425":"3109*f_3/(103680*epsilon) + 11*f_5/(1280*epsilon) - 2929699/(89579520*epsilon) - pi**4/(518400*epsilon) - 199*f_3/(6912*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 63989/(3732480*epsilon**2) + 11*f_3/(1440*epsilon**3) + 793/(207360*epsilon**3) - 619/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","1426":"91*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) - 127*f_3/(77760*epsilon) + 365*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 157*pi**4/(777600*epsilon) + 47*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 157*f_3/(6480*epsilon**2) + 47*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1427":"-5*f_3**2/(1728*epsilon) - 17483*f_3/(622080*epsilon) - 155*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 229*pi**4/(6220800*epsilon) + 303491/(4976640*epsilon) + 1987*f_3/(51840*epsilon**2) + 41*f_5/(4320*epsilon**2) - 72727/(1244160*epsilon**2) - 13*pi**4/(103680*epsilon**2) - 13*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 2929/(103680*epsilon**3) + f_3/(360*epsilon**4) - 37/(4320*epsilon**4) + 1/(720*epsilon**5)","1428":"-f_3**2/(320*epsilon) - 19403*f_3/(622080*epsilon) - 95*f_5/(3456*epsilon) + pi**6/(272160*epsilon) + 253*pi**4/(6220800*epsilon) + 422963/(4976640*epsilon) + 2011*f_3/(51840*epsilon**2) + 17*f_5/(1440*epsilon**2) - 90583/(1244160*epsilon**2) - 13*pi**4/(103680*epsilon**2) - 13*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 3217/(103680*epsilon**3) + f_3/(360*epsilon**4) - 37/(4320*epsilon**4) + 1/(720*epsilon**5)","1429":"-f_3**2/(2160*epsilon) + 11321*f_3/(311040*epsilon) - 671*f_5/(25920*epsilon) - 899747/(44789760*epsilon) - 229*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - 341*f_3/(51840*epsilon**2) + f_5/(216*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 20489/(1244160*epsilon**2) + 7*f_3/(4320*epsilon**3) + 127/(207360*epsilon**3) - 211/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","1430":"-35*f_3/(62208*epsilon) - 53*f_5/(17280*epsilon) - 23*pi**4/(3110400*epsilon) + 318643/(201553920*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 35999/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 2269/(2799360*epsilon**3) + 2269/(466560*epsilon**4) - 67/(9720*epsilon**5) + 1/(324*epsilon**6)","1431":"-f_3**2/(1080*epsilon) - 821*f_3/(25920*epsilon) + 293*f_5/(25920*epsilon) - pi**6/(163296*epsilon) + 17*pi**4/(129600*epsilon) + 64523/(3732480*epsilon) + 41*f_3/(960*epsilon**2) + 11*f_5/(2160*epsilon**2) - 293/(13824*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(21600*epsilon**3) + 113/(5760*epsilon**3) + f_3/(180*epsilon**4) - 49/(4320*epsilon**4) + 1/(360*epsilon**5)","1432":"-1397*f_3/(103680*epsilon) - 47*f_5/(11520*epsilon) + 13*pi**4/(259200*epsilon) + 453029/(29859840*epsilon) + 119*f_3/(17280*epsilon**2) - 132503/(14929920*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 7*f_3/(2880*epsilon**3) + 467/(155520*epsilon**3) - 103/(20736*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1433":"283*f_3/(51840*epsilon) + 191*f_5/(34560*epsilon) - 132499/(29859840*epsilon) - 43*pi**4/(1036800*epsilon) + 37*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 59161/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 307/(155520*epsilon**3) - 371/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1434":"-373*f_3**2/(12960*epsilon) - 1145*f_3/(31104*epsilon) + pi**4*f_3/(12960*epsilon) + 6083*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 53*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 257*f_3/(12960*epsilon**2) - 53*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1435":"-7*f_3**2/(1080*epsilon) - 14077*f_3/(933120*epsilon) + 43*f_5/(25920*epsilon) - 10567/(5598720*epsilon) + pi**6/(816480*epsilon) + 1703*pi**4/(9331200*epsilon) + 1703*f_3/(77760*epsilon**2) + f_5/(540*epsilon**2) - 30043/(1866240*epsilon**2) - 91*pi**4/(777600*epsilon**2) - 91*f_3/(6480*epsilon**3) + pi**4/(32400*epsilon**3) + 653/(38880*epsilon**3) + f_3/(270*epsilon**4) - 109/(12960*epsilon**4) + 1/(540*epsilon**5)","1436":"13*f_3**2/(1728*epsilon) + 25991*f_3/(622080*epsilon) - 473*f_5/(10368*epsilon) - 37541/(1866240*epsilon) - 271*pi**4/(6220800*epsilon) + 19*pi**6/(1632960*epsilon) - 1813*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 407/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 59/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1437":"-263*f_3**2/(8640*epsilon) - 293*f_3/(2592*epsilon) + pi**4*f_3/(8640*epsilon) + 8107*f_5/(51840*epsilon) + 73*f_7/(1080*epsilon) - 67*pi**6/(653184*epsilon) + 53*pi**4/(129600*epsilon) + f_3**2/(144*epsilon**2) + 53*f_3/(1080*epsilon**2) - 67*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","1438":"-19*f_3**2/(2880*epsilon) - 14557*f_3/(373248*epsilon) + 5*f_5/(10368*epsilon) + pi**6/(544320*epsilon) + 593*pi**4/(3732480*epsilon) + 109273/(2799360*epsilon) + 1669*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 66727/(1866240*epsilon**2) - 13*pi**4/(311040*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 511/(31104*epsilon**3) + f_3/(1080*epsilon**4) - 67/(12960*epsilon**4) + 1/(1080*epsilon**5)","1439":"5*f_3**2/(10368*epsilon) - 9223*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 5521/(11197440*epsilon) + 41*pi**4/(2488320*epsilon) + 41*f_3/(20736*epsilon**2) + f_5/(25920*epsilon**2) - 371/(311040*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 53/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1440":"f_3/(2592*epsilon) - pi**4/(518400*epsilon) - 173/(1866240*epsilon) - f_3/(4320*epsilon**2) - 169/(622080*epsilon**2) - 1/(2592*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","1441":"f_3**2/(1920*epsilon) - 6871*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) + 589/(11197440*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 199/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1442":"79*f_3/(124416*epsilon) - 17*pi**4/(6220800*epsilon) + 108379/(134369280*epsilon) - f_3/(25920*epsilon**2) - 5521/(5598720*epsilon**2) + 161/(207360*epsilon**3) - 7/(19440*epsilon**4) + 1/(12960*epsilon**5)","1443":"289*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 1342193/(4837294080*epsilon) - f_3/(311040*epsilon**2) - 90229/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 28187/(33592320*epsilon**3) - 7561/(5598720*epsilon**4) + 1/(1080*epsilon**5) - 1/(3888*epsilon**6)","1444":"89*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 61537/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) - 863/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 253/(1866240*epsilon**3) + 1021/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","1445":"49*f_3/(311040*epsilon) - 67927/(100776960*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 21371/(33592320*epsilon**2) + 121/(139968*epsilon**3) - 7/(15552*epsilon**4) + 1/(9720*epsilon**5)","1446":"-7*f_3/(155520*epsilon) - pi**4/(6220800*epsilon) + 76259/(268738560*epsilon) - f_3/(51840*epsilon**2) - 4763/(11197440*epsilon**2) + 1319/(1866240*epsilon**3) - 41/(77760*epsilon**4) + 1/(6480*epsilon**5)","1447":"97*f_3/(25920*epsilon) + 7*f_5/(4320*epsilon) - 12919/(3732480*epsilon) - 19*pi**4/(777600*epsilon) - 19*f_3/(6480*epsilon**2) + pi**4/(129600*epsilon**2) + 341/(103680*epsilon**2) + f_3/(1080*epsilon**3) - 47/(25920*epsilon**3) + 1/(2160*epsilon**4)","1448":"-13*f_3/(69120*epsilon) - pi**4/(691200*epsilon) + 272071/(134369280*epsilon) + f_3/(8640*epsilon**2) - 8041/(5598720*epsilon**2) + 59/(69120*epsilon**3) - 7/(19440*epsilon**4) + 1/(12960*epsilon**5)","1449":"-5*f_3**2/(10368*epsilon) + 15877*f_3/(3732480*epsilon) - 113*f_5/(311040*epsilon) - 283*pi**4/(12441600*epsilon) - 80209/(44789760*epsilon) + pi**6/(9797760*epsilon) - 373*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) + 47*pi**4/(3110400*epsilon**2) + 4969/(1866240*epsilon**2) + 47*f_3/(25920*epsilon**3) - 467/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 7/(6480*epsilon**4) - 1/(4320*epsilon**5)","1450":"113*f_3/(25920*epsilon) + f_5/(12960*epsilon) - 19*pi**4/(777600*epsilon) - 5863/(3732480*epsilon) - 19*f_3/(6480*epsilon**2) + pi**4/(129600*epsilon**2) + 293/(103680*epsilon**2) + f_3/(1080*epsilon**3) - 47/(25920*epsilon**3) + 1/(2160*epsilon**4)","1451":"-107*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 95851/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 35293/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 12469/(11197440*epsilon**3) + 4561/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","1452":"f_3/(2592*epsilon) - pi**4/(518400*epsilon) - 173/(1866240*epsilon) - f_3/(4320*epsilon**2) - 169/(622080*epsilon**2) - 1/(2592*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","1453":"-7*f_3/(155520*epsilon) - pi**4/(6220800*epsilon) + 76259/(268738560*epsilon) - f_3/(51840*epsilon**2) - 4763/(11197440*epsilon**2) + 1319/(1866240*epsilon**3) - 41/(77760*epsilon**4) + 1/(6480*epsilon**5)","1454":"f_3/(960*epsilon) - 523/(373248*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 289/(622080*epsilon**2) + 1/(12960*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","1455":"5*f_3**2/(10368*epsilon) + 761*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 1849/(11197440*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 5/(20736*epsilon**2) - 7*f_3/(5184*epsilon**3) + 29/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1456":"-5*f_3**2/(10368*epsilon) + 5671*f_3/(3732480*epsilon) + 23*f_5/(62208*epsilon) - 43381/(29859840*epsilon) - 53*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) - 53*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 2953/(3732480*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1139/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(8640*epsilon**4) - 1/(2160*epsilon**5)","1457":"-f_3**2/(17280*epsilon) + 473*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 6781/(11197440*epsilon) + pi**6/(1088640*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 247/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1458":"-89*f_3/(207360*epsilon) - 7*f_5/(23040*epsilon) - pi**4/(1382400*epsilon) - 103/(4199040*epsilon) - 7*f_3/(23040*epsilon**2) - 11149/(14929920*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 1381/(3732480*epsilon**3) + 833/(622080*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1459":"f_3**2/(17280*epsilon) + 449*f_3/(746496*epsilon) + 329*f_5/(103680*epsilon) - 80209/(44789760*epsilon) - 203*pi**4/(12441600*epsilon) - pi**6/(1088640*epsilon) - 293*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 47*pi**4/(3110400*epsilon**2) + 4969/(1866240*epsilon**2) + 47*f_3/(25920*epsilon**3) - 467/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 7/(6480*epsilon**4) - 1/(4320*epsilon**5)","1460":"-f_3/(3240*epsilon) + pi**4/(2073600*epsilon) + 118451/(268738560*epsilon) + f_3/(17280*epsilon**2) - 535/(2239488*epsilon**2) + 235/(373248*epsilon**3) - 41/(77760*epsilon**4) + 1/(6480*epsilon**5)","1461":"37*f_3/(77760*epsilon) - f_5/(7680*epsilon) - 22631/(33592320*epsilon) + 13*pi**4/(12441600*epsilon) - 19*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 4549/(14929920*epsilon**2) + f_3/(2160*epsilon**3) + 2389/(3732480*epsilon**3) + 689/(622080*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1462":"11*f_3/(5760*epsilon) + f_5/(648*epsilon) - 1247/(746496*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) + 259/(311040*epsilon**2) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","1463":"107*f_3/(51840*epsilon) + f_5/(432*epsilon) - 4939/(3732480*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) + 23/(62208*epsilon**2) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","1464":"89*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 61537/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) - 863/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 253/(1866240*epsilon**3) + 1021/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","1465":"-7*f_3/(155520*epsilon) - pi**4/(6220800*epsilon) + 76259/(268738560*epsilon) - f_3/(51840*epsilon**2) - 4763/(11197440*epsilon**2) + 1319/(1866240*epsilon**3) - 41/(77760*epsilon**4) + 1/(6480*epsilon**5)","1466":"37*f_3/(77760*epsilon) - f_5/(7680*epsilon) - 22631/(33592320*epsilon) + 13*pi**4/(12441600*epsilon) - 19*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 4549/(14929920*epsilon**2) + f_3/(2160*epsilon**3) + 2389/(3732480*epsilon**3) + 689/(622080*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1467":"5*f_3**2/(10368*epsilon) + 761*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 1849/(11197440*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 5/(20736*epsilon**2) - 7*f_3/(5184*epsilon**3) + 29/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1468":"11*f_3/(5760*epsilon) + f_5/(648*epsilon) - 1247/(746496*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) + 259/(311040*epsilon**2) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","1469":"-89*f_3/(207360*epsilon) - 7*f_5/(23040*epsilon) - pi**4/(1382400*epsilon) - 103/(4199040*epsilon) - 7*f_3/(23040*epsilon**2) - 11149/(14929920*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 1381/(3732480*epsilon**3) + 833/(622080*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1470":"-5*f_3**2/(10368*epsilon) + 5671*f_3/(3732480*epsilon) + 23*f_5/(62208*epsilon) - 43381/(29859840*epsilon) - 53*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) - 53*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 2953/(3732480*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1139/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(8640*epsilon**4) - 1/(2160*epsilon**5)","1471":"-f_3/(3240*epsilon) + pi**4/(2073600*epsilon) + 118451/(268738560*epsilon) + f_3/(17280*epsilon**2) - 535/(2239488*epsilon**2) + 235/(373248*epsilon**3) - 41/(77760*epsilon**4) + 1/(6480*epsilon**5)","1472":"49*f_3/(311040*epsilon) - 67927/(100776960*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 21371/(33592320*epsilon**2) + 121/(139968*epsilon**3) - 7/(15552*epsilon**4) + 1/(9720*epsilon**5)","1473":"-11*f_3/(138240*epsilon) + 31*f_5/(12960*epsilon) - 14659/(11943936*epsilon) - pi**4/(777600*epsilon) + 89*f_3/(103680*epsilon**2) - 82031/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - 17*f_3/(8640*epsilon**3) + 30623/(11197440*epsilon**3) - 7/(11520*epsilon**4) - 113/(77760*epsilon**5) + 1/(1296*epsilon**6)","1474":"1279*f_3/(1866240*epsilon) - 837157/(483729408*epsilon) - 59*pi**4/(18662400*epsilon) - 67*f_3/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + 158861/(201553920*epsilon**2) + f_3/(8640*epsilon**3) + 28331/(33592320*epsilon**3) - 1453/(1399680*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","1475":"289*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 1342193/(4837294080*epsilon) - f_3/(311040*epsilon**2) - 90229/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 28187/(33592320*epsilon**3) - 7561/(5598720*epsilon**4) + 1/(1080*epsilon**5) - 1/(3888*epsilon**6)","1476":"-13*f_3/(155520*epsilon) - 6581/(5038848*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - 14567/(33592320*epsilon**2) + 289/(349920*epsilon**3) - 7/(15552*epsilon**4) + 1/(9720*epsilon**5)","1477":"-643*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) - 940889/(14511882240*epsilon) + 19*pi**4/(111974400*epsilon) + 19*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 584257/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 56987/(100776960*epsilon**3) + 2129/(3359232*epsilon**4) - 7/(19440*epsilon**5) + 1/(11664*epsilon**6)","1478":"-73*f_3/(103680*epsilon) - 13*f_5/(8640*epsilon) - 7*pi**4/(1036800*epsilon) + 11831/(3732480*epsilon) - 7*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 353/(311040*epsilon**2) + f_3/(2160*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","1479":"-97*f_3/(103680*epsilon) - 23*f_5/(8640*epsilon) - 7*pi**4/(1036800*epsilon) + 20327/(3732480*epsilon) - 7*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 209/(311040*epsilon**2) + f_3/(2160*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","1480":"-f_3/(15360*epsilon) + 73*f_5/(69120*epsilon) - 423203/(268738560*epsilon) + 17*pi**4/(2073600*epsilon) + 13*f_3/(69120*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 101/(552960*epsilon**2) + f_3/(8640*epsilon**3) - 923/(3732480*epsilon**3) + 617/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","1481":"-13*f_3/(155520*epsilon) - 6581/(5038848*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - 14567/(33592320*epsilon**2) + 289/(349920*epsilon**3) - 7/(15552*epsilon**4) + 1/(9720*epsilon**5)","1482":"-7*f_3/(10368*epsilon) + 71*f_5/(69120*epsilon) - 586991/(537477120*epsilon) + 13*pi**4/(2073600*epsilon) + f_3/(6912*epsilon**2) - pi**4/(2073600*epsilon**2) + 34531/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 97/(233280*epsilon**3) + 871/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1483":"-1043*f_3/(3732480*epsilon) - 7*f_5/(103680*epsilon) - 4190159/(2418647040*epsilon) - 37*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 107399/(201553920*epsilon**2) + f_3/(12960*epsilon**3) + 33839/(33592320*epsilon**3) - 1507/(1399680*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","1484":"-31*f_3/(46656*epsilon) + pi**4/(373248*epsilon) + 520261/(483729408*epsilon) + 5*f_3/(15552*epsilon**2) + 100843/(201553920*epsilon**2) + 205/(3359232*epsilon**3) - 409/(279936*epsilon**4) + 19/(12960*epsilon**5) - 1/(1944*epsilon**6)","1485":"61*f_3/(207360*epsilon) + 31*f_5/(69120*epsilon) - 420493/(268738560*epsilon) + 11*pi**4/(4147200*epsilon) - 13*f_3/(69120*epsilon**2) - 23077/(44789760*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1037/(746496*epsilon**3) + 377/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","1486":"-59*f_3/(41472*epsilon) - 6743/(14929920*epsilon) + 17*pi**4/(2073600*epsilon) + f_3/(8640*epsilon**2) + 53/(58320*epsilon**2) - 689/(622080*epsilon**3) + 1/(1440*epsilon**4) - 1/(4320*epsilon**5)","1487":"-59*f_3/(41472*epsilon) - 6743/(14929920*epsilon) + 17*pi**4/(2073600*epsilon) + f_3/(8640*epsilon**2) + 53/(58320*epsilon**2) - 689/(622080*epsilon**3) + 1/(1440*epsilon**4) - 1/(4320*epsilon**5)","1488":"-589*f_3/(1244160*epsilon) + 259*f_5/(207360*epsilon) - 62803/(53747712*epsilon) + 53*pi**4/(6220800*epsilon) + 47*f_3/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 301/(4976640*epsilon**2) + f_3/(8640*epsilon**3) - 851/(3732480*epsilon**3) + 617/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","1489":"19*f_3/(69120*epsilon) + 1477/(14929920*epsilon) + pi**4/(230400*epsilon) - f_3/(2880*epsilon**2) + 361/(466560*epsilon**2) - 617/(622080*epsilon**3) + 1/(1440*epsilon**4) - 1/(4320*epsilon**5)","1490":"-4297*f_3/(1244160*epsilon) - 47*f_5/(69120*epsilon) + 101*pi**4/(6220800*epsilon) + 175409/(53747712*epsilon) + 127*f_3/(41472*epsilon**2) - 4381/(1658880*epsilon**2) - pi**4/(82944*epsilon**2) - f_3/(1728*epsilon**3) + 2029/(3732480*epsilon**3) + 109/(124416*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","1491":"-37*f_3/(103680*epsilon) + 7*f_5/(69120*epsilon) - 1699/(25194240*epsilon) + pi**4/(12441600*epsilon) + 77*f_3/(207360*epsilon**2) - 11239/(44789760*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) + 10601/(11197440*epsilon**3) - 2729/(1866240*epsilon**4) + 91/(77760*epsilon**5) - 1/(2592*epsilon**6)","1492":"-257*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 67*pi**4/(37324800*epsilon) + 46213/(201553920*epsilon) + 91*f_3/(622080*epsilon**2) - 10639/(44789760*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) + 8513/(11197440*epsilon**3) - 517/(373248*epsilon**4) + 91/(77760*epsilon**5) - 1/(2592*epsilon**6)","1493":"2087*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 83*pi**4/(18662400*epsilon) - 366641/(1612431360*epsilon) + 7*f_3/(622080*epsilon**2) - 87277/(268738560*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(10368*epsilon**3) + 4181/(3732480*epsilon**3) - 43/(31104*epsilon**4) + 17/(19440*epsilon**5) - 1/(4320*epsilon**6)","1494":"-f_3**2/(17280*epsilon) - 2047*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 179/(2239488*epsilon) + pi**6/(1088640*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 109/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1495":"-191*f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 19*pi**4/(18662400*epsilon) + 88289/(302330880*epsilon) + 19*f_3/(155520*epsilon**2) - 202907/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 1429/(1049760*epsilon**3) - 10639/(5598720*epsilon**4) + 25/(23328*epsilon**5) - 1/(3888*epsilon**6)","1496":"f_3**2/(17280*epsilon) + 3001*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(1088640*epsilon) + 1271/(4478976*epsilon) - 31*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 121/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","1497":"f_3/(1215*epsilon) - f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 2243/(16796160*epsilon) - 19*f_3/(207360*epsilon**2) - 12529/(14929920*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1237/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1498":"-13*f_3/(46080*epsilon) - 73*f_5/(69120*epsilon) - 7*pi**4/(3110400*epsilon) + 297511/(403107840*epsilon) - 7*f_3/(25920*epsilon**2) + pi**4/(2073600*epsilon**2) + 72359/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 2321/(2799360*epsilon**3) + 815/(373248*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","1499":"-31*f_3/(46656*epsilon) + pi**4/(373248*epsilon) + 520261/(483729408*epsilon) + 5*f_3/(15552*epsilon**2) + 100843/(201553920*epsilon**2) + 205/(3359232*epsilon**3) - 409/(279936*epsilon**4) + 19/(12960*epsilon**5) - 1/(1944*epsilon**6)","1500":"1199*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 43*pi**4/(6220800*epsilon) + 70891/(403107840*epsilon) - 43*f_3/(51840*epsilon**2) + pi**4/(414720*epsilon**2) + 21715/(53747712*epsilon**2) + f_3/(3456*epsilon**3) - 1033/(559872*epsilon**3) + 5443/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","1501":"-161*f_3/(746496*epsilon) - 7*f_5/(207360*epsilon) - 7202297/(4837294080*epsilon) - 11*pi**4/(37324800*epsilon) - 127*f_3/(622080*epsilon**2) - 152903/(201553920*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 37391/(16796160*epsilon**3) - 9197/(5598720*epsilon**4) + 13/(19440*epsilon**5) - 1/(7776*epsilon**6)","1502":"1387*f_3/(1866240*epsilon) - 3416429/(2418647040*epsilon) - 59*pi**4/(18662400*epsilon) - 67*f_3/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + 71741/(201553920*epsilon**2) + f_3/(8640*epsilon**3) + 35891/(33592320*epsilon**3) - 305/(279936*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","1503":"383*f_3/(311040*epsilon) - f_5/(2160*epsilon) - 49337/(268738560*epsilon) + pi**4/(311040*epsilon) - 29*f_3/(25920*epsilon**2) - 2141/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 289/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","1504":"f_3/(62208*epsilon) + 13*f_5/(207360*epsilon) - 505991/(537477120*epsilon) + 41*pi**4/(6220800*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 28771/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 37/(93312*epsilon**3) + 871/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1505":"-f_3/(6480*epsilon) - 22567/(89579520*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 1639/(3732480*epsilon**2) - 667/(622080*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","1506":"-f_3/(6480*epsilon) - 71023/(89579520*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 515/(746496*epsilon**2) - 739/(622080*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","1507":"-f_3/(248832*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(7464960*epsilon) + 4492333/(4837294080*epsilon) - f_3/(62208*epsilon**2) - 1064053/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 59563/(33592320*epsilon**3) - 1925/(1119744*epsilon**4) + 29/(29160*epsilon**5) - 1/(3888*epsilon**6)","1508":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","1509":"5*f_3**2/(10368*epsilon) - 1663*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - 10301/(11197440*epsilon) - pi**6/(9797760*epsilon) + 133*pi**4/(12441600*epsilon) + 133*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 89/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1510":"7*f_3/(248832*epsilon) - 37*f_5/(34560*epsilon) - 42551/(268738560*epsilon) + 133*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 653/(933120*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 679/(622080*epsilon**3) + 1/(2160*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","1511":"-5*f_3/(62208*epsilon) + 7*f_5/(69120*epsilon) - 7*pi**4/(6220800*epsilon) + 447071/(1612431360*epsilon) + 7*f_3/(20736*epsilon**2) - 95831/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 29/(43740*epsilon**3) - 1739/(1866240*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","1512":"-17*f_3/(207360*epsilon) - 7*f_5/(23040*epsilon) - pi**4/(1382400*epsilon) + 13729/(33592320*epsilon) - 7*f_3/(23040*epsilon**2) - 4489/(14929920*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 1381/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1513":"-119*f_3/(138240*epsilon) - 97*f_5/(207360*epsilon) + 13*pi**4/(3110400*epsilon) + 273613/(268738560*epsilon) - 61*f_3/(207360*epsilon**2) - 901/(1658880*epsilon**2) - pi**4/(230400*epsilon**2) + f_3/(2880*epsilon**3) - 2147/(3732480*epsilon**3) + 689/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","1514":"-5*f_3**2/(10368*epsilon) - 2519*f_3/(3732480*epsilon) - 359*f_5/(311040*epsilon) - 31*pi**4/(2488320*epsilon) + pi**6/(9797760*epsilon) + 52855/(13436928*epsilon) - 31*f_3/(20736*epsilon**2) - f_5/(25920*epsilon**2) + 12121/(11197440*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 1081/(466560*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 103/(77760*epsilon**4) - 1/(3240*epsilon**5)","1515":"169*f_3/(1244160*epsilon) + 71*f_5/(207360*epsilon) - 13*pi**4/(3110400*epsilon) + 60169/(268738560*epsilon) + 127*f_3/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 373/(4976640*epsilon**2) + f_3/(8640*epsilon**3) - 3299/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","1516":"-161*f_3/(746496*epsilon) - 7*f_5/(207360*epsilon) - 7202297/(4837294080*epsilon) - 11*pi**4/(37324800*epsilon) - 127*f_3/(622080*epsilon**2) - 152903/(201553920*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 37391/(16796160*epsilon**3) - 9197/(5598720*epsilon**4) + 13/(19440*epsilon**5) - 1/(7776*epsilon**6)","1517":"-461*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 62117/(1612431360*epsilon) + 97*pi**4/(37324800*epsilon) + 97*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) - 1477/(134369280*epsilon**2) - f_3/(5184*epsilon**3) + 157/(3732480*epsilon**3) - 449/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(1296*epsilon**6)","1518":"-71*f_3/(248832*epsilon) + 37*f_5/(69120*epsilon) - 11*pi**4/(3110400*epsilon) + 6277/(268738560*epsilon) + 143*f_3/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 263/(1658880*epsilon**2) + f_3/(8640*epsilon**3) - 3371/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","1519":"61*f_3/(207360*epsilon) + 31*f_5/(69120*epsilon) - 420493/(268738560*epsilon) + 11*pi**4/(4147200*epsilon) - 13*f_3/(69120*epsilon**2) - 23077/(44789760*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1037/(746496*epsilon**3) + 377/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","1520":"-143*f_3/(103680*epsilon) - 7*f_5/(8640*epsilon) + 55/(746496*epsilon) + 29*pi**4/(3110400*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 29/(34560*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","1521":"77*f_3/(46080*epsilon) + 11*f_5/(7680*epsilon) - 4789397/(1612431360*epsilon) + 31*pi**4/(12441600*epsilon) + 167*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) - 2279/(33592320*epsilon**2) - f_3/(960*epsilon**3) - 1261/(1399680*epsilon**3) + 3821/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","1522":"-7*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 64789/(33592320*epsilon) + f_3/(4320*epsilon**2) + 1211/(2239488*epsilon**2) - 61/(46656*epsilon**3) + 73/(77760*epsilon**4) - 1/(3240*epsilon**5)","1523":"-7*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 64789/(33592320*epsilon) + f_3/(4320*epsilon**2) + 1211/(2239488*epsilon**2) - 61/(46656*epsilon**3) + 73/(77760*epsilon**4) - 1/(3240*epsilon**5)","1524":"-701*f_3/(622080*epsilon) + 13*f_5/(17280*epsilon) - 74659/(161243136*epsilon) + 59*pi**4/(6220800*epsilon) + 127*f_3/(103680*epsilon**2) - 58547/(67184640*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) - 3547/(11197440*epsilon**3) + 667/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","1525":"-19*f_3/(15552*epsilon) - 187*f_5/(207360*epsilon) + 347353/(537477120*epsilon) + 43*pi**4/(6220800*epsilon) + 23*f_3/(103680*epsilon**2) - 12341/(89579520*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 37/(93312*epsilon**3) + 871/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1526":"17*f_3/(207360*epsilon) + 19*f_5/(69120*epsilon) - 518663/(537477120*epsilon) + pi**4/(3110400*epsilon) - 59*f_3/(103680*epsilon**2) + pi**4/(691200*epsilon**2) + 88819/(89579520*epsilon**2) + f_3/(5760*epsilon**3) - 383/(466560*epsilon**3) + 943/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1527":"-191*f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 19*pi**4/(18662400*epsilon) + 88289/(302330880*epsilon) + 19*f_3/(155520*epsilon**2) - 202907/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 1429/(1049760*epsilon**3) - 10639/(5598720*epsilon**4) + 25/(23328*epsilon**5) - 1/(3888*epsilon**6)","1528":"-f_3**2/(17280*epsilon) - 2047*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 179/(2239488*epsilon) + pi**6/(1088640*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 109/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","1529":"-461*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 62117/(1612431360*epsilon) + 97*pi**4/(37324800*epsilon) + 97*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) - 1477/(134369280*epsilon**2) - f_3/(5184*epsilon**3) + 157/(3732480*epsilon**3) - 449/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(1296*epsilon**6)","1530":"f_3**2/(17280*epsilon) + 3001*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(1088640*epsilon) + 1271/(4478976*epsilon) - 31*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 121/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","1531":"f_3/(1215*epsilon) - f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 2243/(16796160*epsilon) - 19*f_3/(207360*epsilon**2) - 12529/(14929920*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1237/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1532":"1199*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 43*pi**4/(6220800*epsilon) + 70891/(403107840*epsilon) - 43*f_3/(51840*epsilon**2) + pi**4/(414720*epsilon**2) + 21715/(53747712*epsilon**2) + f_3/(3456*epsilon**3) - 1033/(559872*epsilon**3) + 5443/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","1533":"-13*f_3/(46080*epsilon) - 73*f_5/(69120*epsilon) - 7*pi**4/(3110400*epsilon) + 297511/(403107840*epsilon) - 7*f_3/(25920*epsilon**2) + pi**4/(2073600*epsilon**2) + 72359/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 2321/(2799360*epsilon**3) + 815/(373248*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","1534":"383*f_3/(311040*epsilon) - f_5/(2160*epsilon) - 49337/(268738560*epsilon) + pi**4/(311040*epsilon) - 29*f_3/(25920*epsilon**2) - 2141/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 289/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","1535":"383*f_3/(311040*epsilon) - f_5/(2160*epsilon) - 49337/(268738560*epsilon) + pi**4/(311040*epsilon) - 29*f_3/(25920*epsilon**2) - 2141/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 289/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","1536":"-367*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 30107/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - 126347/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 637/(1244160*epsilon**3) - 5461/(5598720*epsilon**4) + 31/(38880*epsilon**5) - 1/(3888*epsilon**6)","1537":"f_3/(1215*epsilon) - f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 2243/(16796160*epsilon) - 19*f_3/(207360*epsilon**2) - 12529/(14929920*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1237/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","1538":"71*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 120109/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) + 7273/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 73/(1866240*epsilon**3) + 1093/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","1539":"7*f_3/(17280*epsilon) - 135679/(89579520*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 1351/(3732480*epsilon**2) - 119/(124416*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","1540":"7*f_3/(17280*epsilon) - 66487/(89579520*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 83/(746496*epsilon**2) - 523/(622080*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","1541":"97*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 145/(746496*epsilon) - f_3/(1728*epsilon**2) - 59/(124416*epsilon**2) - 1/(25920*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","1542":"97*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 145/(746496*epsilon) - f_3/(1728*epsilon**2) - 59/(124416*epsilon**2) - 1/(25920*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","1543":"11*f_3/(51840*epsilon) - f_5/(2160*epsilon) - 104453/(268738560*epsilon) + pi**4/(207360*epsilon) - f_3/(1080*epsilon**2) - 719/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 89/(124416*epsilon**3) + 1/(1728*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","1544":"f_3**2/(17280*epsilon) + 1057*f_3/(3732480*epsilon) + 287*f_5/(103680*epsilon) - 187*pi**4/(12441600*epsilon) - 5969/(5598720*epsilon) - pi**6/(1088640*epsilon) - 223*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 8263/(3732480*epsilon**2) + 41*f_3/(25920*epsilon**3) - 823/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","1545":"649*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 3601481/(4837294080*epsilon) - f_3/(311040*epsilon**2) - 271741/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 30563/(33592320*epsilon**3) - 7633/(5598720*epsilon**4) + 1/(1080*epsilon**5) - 1/(3888*epsilon**6)","1546":"-19*f_3/(15552*epsilon) - 187*f_5/(207360*epsilon) + 347353/(537477120*epsilon) + 43*pi**4/(6220800*epsilon) + 23*f_3/(103680*epsilon**2) - 12341/(89579520*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 37/(93312*epsilon**3) + 871/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1547":"-539*f_3/(622080*epsilon) + f_5/(51840*epsilon) - pi**4/(2073600*epsilon) + 511117/(806215680*epsilon) + f_3/(34560*epsilon**2) - 39431/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 12187/(11197440*epsilon**3) + 155/(93312*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","1548":"17*f_3/(207360*epsilon) + 19*f_5/(69120*epsilon) - 518663/(537477120*epsilon) + pi**4/(3110400*epsilon) - 59*f_3/(103680*epsilon**2) + pi**4/(691200*epsilon**2) + 88819/(89579520*epsilon**2) + f_3/(5760*epsilon**3) - 383/(466560*epsilon**3) + 943/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1549":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","1550":"-367*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 30107/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - 126347/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 637/(1244160*epsilon**3) - 5461/(5598720*epsilon**4) + 31/(38880*epsilon**5) - 1/(3888*epsilon**6)","1551":"f_3**2/(17280*epsilon) + 3001*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(1088640*epsilon) + 1271/(4478976*epsilon) - 31*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 121/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","1552":"-41*f_3/(93312*epsilon) - f_5/(23040*epsilon) + 51379/(403107840*epsilon) + 43*pi**4/(12441600*epsilon) + 43*f_3/(103680*epsilon**2) - 32953/(268738560*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 613/(933120*epsilon**3) - 3157/(1866240*epsilon**4) + 1/(540*epsilon**5) - 1/(1296*epsilon**6)","1553":"77*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) - 114403/(107495424*epsilon) + pi**4/(1036800*epsilon) - 17*f_3/(34560*epsilon**2) + pi**4/(691200*epsilon**2) + 91123/(89579520*epsilon**2) + f_3/(5760*epsilon**3) - 49/(58320*epsilon**3) + 943/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1554":"-67*f_3/(103680*epsilon) - 242707/(806215680*epsilon) + 7*pi**4/(3732480*epsilon) + 7*f_3/(31104*epsilon**2) + 29579/(201553920*epsilon**2) + 2993/(3359232*epsilon**3) - 85/(46656*epsilon**4) + 179/(116640*epsilon**5) - 1/(1944*epsilon**6)","1555":"-31*f_3/(103680*epsilon) - f_5/(25920*epsilon) + 29*pi**4/(3110400*epsilon) + 4019/(3732480*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(11520*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","1556":"-67*f_3/(103680*epsilon) - 242707/(806215680*epsilon) + 7*pi**4/(3732480*epsilon) + 7*f_3/(31104*epsilon**2) + 29579/(201553920*epsilon**2) + 2993/(3359232*epsilon**3) - 85/(46656*epsilon**4) + 179/(116640*epsilon**5) - 1/(1944*epsilon**6)","1557":"77*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) - 114403/(107495424*epsilon) + pi**4/(1036800*epsilon) - 17*f_3/(34560*epsilon**2) + pi**4/(691200*epsilon**2) + 91123/(89579520*epsilon**2) + f_3/(5760*epsilon**3) - 49/(58320*epsilon**3) + 943/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","1558":"-f_3/(5184*epsilon) + pi**4/(1036800*epsilon) + 2633/(13436928*epsilon) + f_3/(8640*epsilon**2) + 191/(3732480*epsilon**2) + 17/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","1559":"-11*f_3/(155520*epsilon) + 149/(13436928*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23/(3732480*epsilon**2) + 53/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","1560":"-37*f_3/(276480*epsilon) + f_5/(23040*epsilon) - pi**4/(2985984*epsilon) + 12089/(107495424*epsilon) + 143*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) - 3391/(67184640*epsilon**2) - f_3/(10368*epsilon**3) - 7/(1244160*epsilon**3) - 83/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","1561":"-f_3/(34560*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 19759/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) + 1639/(33592320*epsilon**2) - f_3/(25920*epsilon**3) - 89/(1244160*epsilon**3) - 37/(233280*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","1562":"-f_3/(23040*epsilon) + 89/(33592320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 449/(3732480*epsilon**2) + 1/(58320*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","1563":"f_3**2/(2160*epsilon) - 8003*f_3/(25920*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 7237*f_5/(12960*epsilon) - 317*f_7/(1440*epsilon) - pi**4/(51840*epsilon) + 23*pi**6/(163296*epsilon) - 11*f_3**2/(180*epsilon**2) - f_3/(432*epsilon**2) + 23*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1564":"-1783*f_3**2/(2160*epsilon) - 541*f_3/(2592*epsilon) + 17*pi**4*f_3/(10800*epsilon) + 3127*f_5/(2592*epsilon) + 5*f_7/(16*epsilon) - 71*pi**6/(163296*epsilon) + 29*pi**4/(25920*epsilon) + 17*f_3**2/(180*epsilon**2) + 29*f_3/(216*epsilon**2) - 71*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1565":"-3023*f_3/(155520*epsilon) - f_5/(540*epsilon) - pi**4/(38880*epsilon) + 102427/(3732480*epsilon) + f_3/(108*epsilon**2) - 3751/(207360*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 89/(10368*epsilon**3) - 1/(480*epsilon**4)","1566":"-1073*f_3/(77760*epsilon) + f_5/(480*epsilon) - 11*pi**4/(155520*epsilon) + 29881/(933120*epsilon) + 5*f_3/(216*epsilon**2) - 1211/(38880*epsilon**2) + pi**4/(64800*epsilon**2) - f_3/(135*epsilon**3) + 5/(432*epsilon**3) - 1/(540*epsilon**4)","1567":"-29*f_3**2/(8640*epsilon) - 509*f_3/(622080*epsilon) - 1229*f_5/(51840*epsilon) - 12601/(1866240*epsilon) - 11*pi**4/(248832*epsilon) + 11*pi**6/(1632960*epsilon) - 55*f_3/(10368*epsilon**2) + 19*f_5/(4320*epsilon**2) - 127/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 5/(2592*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1568":"-7*f_3**2/(60*epsilon) + 323*f_3/(1080*epsilon) - 221/(1296*epsilon) - pi**4/(2700*epsilon) - 2*f_3/(45*epsilon**2) + 19/(432*epsilon**2) - 1/(180*epsilon**3)","1569":"-103*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 659*f_5/(216*epsilon) + 8939*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1570":"451*f_3/(5184*epsilon) + 37*f_5/(480*epsilon) - 241979/(1244160*epsilon) + 53*pi**4/(259200*epsilon) - 71*f_3/(1080*epsilon**2) - pi**4/(21600*epsilon**2) + 2497/(25920*epsilon**2) + f_3/(45*epsilon**3) - 13/(540*epsilon**3) + 1/(360*epsilon**4)","1571":"283*f_3**2/(2160*epsilon) + pi**4*f_3/(10800*epsilon) + 2609*f_3/(5184*epsilon) - 593*f_5/(12960*epsilon) - 163*f_7/(180*epsilon) - 97*pi**4/(51840*epsilon) + 59*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 97*f_3/(432*epsilon**2) + 59*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1572":"-f_3**2/(30*epsilon) + 2275*f_3/(62208*epsilon) + 37*f_5/(2880*epsilon) - 406273/(7464960*epsilon) - 277*pi**4/(3110400*epsilon) + 19*pi**6/(544320*epsilon) + 83*f_3/(25920*epsilon**2) + f_5/(40*epsilon**2) - 5119/(155520*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 113*f_3/(2160*epsilon**3) - 2239/(51840*epsilon**3) - pi**4/(21600*epsilon**3) - 11*f_3/(180*epsilon**4) + 79/(1080*epsilon**4) - 1/(45*epsilon**5)","1573":"f_3**2/(135*epsilon) - 8993*f_3/(933120*epsilon) + 31*f_5/(2160*epsilon) - 19*pi**6/(1632960*epsilon) + 391*pi**4/(9331200*epsilon) + 159503/(11197440*epsilon) + 1081*f_3/(77760*epsilon**2) - f_5/(120*epsilon**2) - 29*pi**4/(777600*epsilon**2) - 5981/(1866240*epsilon**2) - 179*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 1991/(77760*epsilon**3) + 11*f_3/(540*epsilon**4) - 349/(12960*epsilon**4) + 1/(135*epsilon**5)","1574":"-49*f_3**2/(360*epsilon) - 1267*f_3/(4320*epsilon) + 553*f_5/(432*epsilon) - 1633/(1920*epsilon) - pi**4/(1728*epsilon) + pi**6/(27216*epsilon) + 5*f_3/(36*epsilon**2) - 7*f_5/(18*epsilon**2) + 67/(360*epsilon**2) - 1/(60*epsilon**3)","1575":"-f_3**2/(30*epsilon) + 19*f_3/(360*epsilon) + 65*f_5/(108*epsilon) - 4187/(6480*epsilon) - pi**6/(6804*epsilon) + 7*pi**4/(10800*epsilon) - f_3/(30*epsilon**2) - f_5/(9*epsilon**2) + 133/(1080*epsilon**2) - 1/(90*epsilon**3)","1576":"-29*f_3**2/(90*epsilon) - 173*f_3/(108*epsilon) + 263*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","1577":"29*f_3/(18*epsilon) + 8*f_5/(9*epsilon) - 49*f_7/(20*epsilon) - 7/(24*epsilon) + 1/(30*epsilon**2)","1578":"47*f_3**2/(180*epsilon) - 11*f_3/(27*epsilon) + 23*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","1579":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) + 49*f_3/(270*epsilon) + 5*f_5/(4*epsilon) - 3647*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","1580":"17*f_3**2/(2880*epsilon) - 1819*f_3/(103680*epsilon) + 31*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) + 37*pi**4/(518400*epsilon) + 857/(62208*epsilon) + 37*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 89/(12960*epsilon**2) - f_3/(72*epsilon**3) + 1/(540*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1581":"-193*f_3**2/(180*epsilon) - 5*f_3*f_5/(36*epsilon) - 713*f_5/(216*epsilon) + 22939*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1582":"-8*f_3/(9*epsilon) + 8*f_5/(9*epsilon) + 49*f_7/(80*epsilon) - 25/(72*epsilon) + 1/(30*epsilon**2)","1583":"-293*f_3**2/(1080*epsilon) - 1529*f_3/(12960*epsilon) + pi**4*f_3/(5400*epsilon) + 1465*f_5/(2592*epsilon) + 743*f_7/(5760*epsilon) - 59*pi**6/(163296*epsilon) + 41*pi**4/(25920*epsilon) + f_3**2/(90*epsilon**2) + 41*f_3/(216*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1584":"-103*f_3/(51840*epsilon) - 118283/(16796160*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) + 46303/(5598720*epsilon**2) - 287/(46656*epsilon**3) + 109/(38880*epsilon**4) - 1/(1620*epsilon**5)","1585":"11*f_3/(17280*epsilon) - 1189/(2488320*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 541/(622080*epsilon**2) - 11/(5760*epsilon**3) + 1/(480*epsilon**4) - 1/(1080*epsilon**5)","1586":"-13*f_3**2/(45*epsilon) + 5*f_3*f_5/(36*epsilon) - pi**4*f_3/(225*epsilon) + 49*f_7/(540*epsilon) + 7*pi**8/(97200*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","1587":"17*f_3/(69120*epsilon) - 11/(73728*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 919/(3732480*epsilon**2) - 221/(124416*epsilon**3) + 65/(15552*epsilon**4) - 53/(12960*epsilon**5) + 1/(648*epsilon**6)","1588":"-2417*f_3/(51840*epsilon) - 53*f_5/(4320*epsilon) + 121*pi**4/(518400*epsilon) + 3721/(124416*epsilon) + 121*f_3/(4320*epsilon**2) - 1237/(51840*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 53/(4320*epsilon**3) - 1/(360*epsilon**4)","1589":"-f_3**2/(1728*epsilon) + 8371*f_3/(622080*epsilon) - 1049*f_5/(51840*epsilon) - 611*pi**4/(6220800*epsilon) - 2669/(373248*epsilon) + 11*pi**6/(1632960*epsilon) - 611*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 1001/(155520*epsilon**2) + 31*f_3/(4320*epsilon**3) - 49/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1590":"11*f_3**2/(1296*epsilon) - 7139*f_3/(31104*epsilon) - pi**4*f_3/(64800*epsilon) + 10369*f_5/(38880*epsilon) + 359*f_7/(8640*epsilon) - 23*pi**6/(244944*epsilon) + 707*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 707*f_3/(12960*epsilon**2) - 23*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1591":"31*f_3/(13824*epsilon) + pi**4/(138240*epsilon) + 9677/(1492992*epsilon) - f_3/(576*epsilon**2) - 349/(69120*epsilon**2) + 643/(207360*epsilon**3) - 1/(864*epsilon**4) + 1/(4320*epsilon**5)","1592":"f_3**2/(320*epsilon) - 7513*f_3/(622080*epsilon) + 209*f_5/(17280*epsilon) - 110149/(7464960*epsilon) - pi**6/(272160*epsilon) + 121*pi**4/(1244160*epsilon) + 175*f_3/(10368*epsilon**2) - f_5/(480*epsilon**2) - 43*pi**4/(518400*epsilon**2) - 379/(77760*epsilon**2) - 43*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 1073/(103680*epsilon**3) + f_3/(360*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","1593":"-293*f_3/(103680*epsilon) + 23*f_5/(34560*epsilon) + 7*pi**4/(414720*epsilon) + 185741/(14929920*epsilon) + 23*f_3/(6912*epsilon**2) + pi**4/(115200*epsilon**2) + 2741/(829440*epsilon**2) - f_3/(240*epsilon**3) - 4547/(622080*epsilon**3) - 409/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","1594":"-119*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 23723*f_3/(77760*epsilon) - 5575*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 499*pi**4/(777600*epsilon) + 2743/(155520*epsilon) + 17*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 499*f_3/(6480*epsilon**2) + 119*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 71/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","1595":"-101*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 33431*f_3/(155520*epsilon) - 4891*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 583*pi**4/(1555200*epsilon) + 130301/(1866240*epsilon) + 101*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 583*f_3/(12960*epsilon**2) + 101*f_5/(1296*epsilon**2) - 4129/(155520*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 89/(12960*epsilon**3) - 1/(1080*epsilon**4)","1596":"-9*f_3/(1280*epsilon) - 53*f_5/(640*epsilon) - 7*pi**4/(115200*epsilon) + 1099/(18432*epsilon) - 3*f_3/(640*epsilon**2) + pi**4/(19200*epsilon**2) + 119/(15360*epsilon**2) - f_3/(240*epsilon**3) + 163/(5760*epsilon**3) - 29/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","1597":"-37*f_3/(51840*epsilon) - 37*f_5/(11520*epsilon) - 49/(1658880*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 53/(184320*epsilon**2) - 11*f_3/(2880*epsilon**3) - 23/(34560*epsilon**3) - 91/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","1598":"89*f_3/(11520*epsilon) - 17*pi**4/(345600*epsilon) - 3505/(1492992*epsilon) - f_3/(1440*epsilon**2) - 149/(103680*epsilon**2) + 19/(3840*epsilon**3) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","1599":"-37*f_3/(51840*epsilon) - 37*f_5/(11520*epsilon) - 49/(1658880*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 53/(184320*epsilon**2) - 11*f_3/(2880*epsilon**3) - 23/(34560*epsilon**3) - 91/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","1600":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 1481*f_3/(31104*epsilon) - 5903*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 341*pi**4/(1555200*epsilon) + 7469/(622080*epsilon) + 53*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 341*f_3/(12960*epsilon**2) + 53*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 277/(51840*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 29/(4320*epsilon**3) - 1/(360*epsilon**4)","1601":"f_3**2/(1440*epsilon) + 5281*f_3/(103680*epsilon) - 641*f_5/(8640*epsilon) - 653*pi**4/(1036800*epsilon) - 7627/(311040*epsilon) + 29*pi**6/(272160*epsilon) - 653*f_3/(8640*epsilon**2) + 61*f_5/(720*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 71/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 29/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1602":"-67*f_3**2/(2160*epsilon) - 17*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) - 41*f_5/(2592*epsilon) + 19*f_7/(72*epsilon) - 71*pi**6/(163296*epsilon) + 241*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 241*f_3/(1080*epsilon**2) - 71*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1603":"71*f_3**2/(240*epsilon) - 3*f_3*f_5/(5*epsilon) - 2479*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 139*f_5/(480*epsilon) + 343*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + 3007/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 83/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1604":"1637*f_3/(8640*epsilon) - 11*f_5/(120*epsilon) - 1841/(25920*epsilon) + 11*pi**4/(86400*epsilon) + 11*f_3/(720*epsilon**2) - 7/(432*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1605":"217*f_3**2/(2160*epsilon) - 2147*f_3/(25920*epsilon) - pi**4*f_3/(2160*epsilon) + 1867*f_5/(12960*epsilon) - 19*f_7/(72*epsilon) - 5*pi**4/(10368*epsilon) + 29*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 25*f_3/(432*epsilon**2) + 29*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1606":"-29*f_3**2/(576*epsilon) + 35933*f_3/(103680*epsilon) - 187*f_5/(432*epsilon) - 401*pi**4/(518400*epsilon) + 6457/(311040*epsilon) + 47*pi**6/(272160*epsilon) - 401*f_3/(4320*epsilon**2) + 191*f_5/(1440*epsilon**2) - 8/(405*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 5/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1607":"59*f_3**2/(2160*epsilon) - 13253*f_3/(12960*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 3511*f_5/(2592*epsilon) + 5*f_7/(72*epsilon) - 17*pi**6/(23328*epsilon) + 397*pi**4/(129600*epsilon) + 11*f_3**2/(180*epsilon**2) + 397*f_3/(1080*epsilon**2) - 119*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1608":"-2083*f_3/(8640*epsilon) + 259*f_5/(720*epsilon) - 1481/(25920*epsilon) + 11*pi**4/(86400*epsilon) + 11*f_3/(720*epsilon**2) - 7/(432*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1609":"571*f_3**2/(2160*epsilon) - 5459*f_3/(25920*epsilon) - pi**4*f_3/(1350*epsilon) - 497*f_5/(3240*epsilon) - 239*f_7/(5760*epsilon) - 5*pi**4/(10368*epsilon) + pi**6/(5103*epsilon) - 2*f_3**2/(45*epsilon**2) - 25*f_3/(432*epsilon**2) + 4*f_5/(27*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1610":"1273*f_3/(25920*epsilon) - 13*f_5/(288*epsilon) - 5*pi**4/(10368*epsilon) - 23/(2430*epsilon) - 25*f_3/(432*epsilon**2) + pi**4/(8640*epsilon**2) + 1217/(25920*epsilon**2) + f_3/(72*epsilon**3) - 1/(54*epsilon**3) + 1/(360*epsilon**4)","1611":"265*f_3/(10368*epsilon) - 317729/(22394880*epsilon) - pi**4/(16200*epsilon) - 17*f_3/(4320*epsilon**2) - 4753/(933120*epsilon**2) + 143/(19440*epsilon**3) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","1612":"557*f_3/(10368*epsilon) - 1267409/(22394880*epsilon) + pi**4/(64800*epsilon) - 97*f_3/(4320*epsilon**2) + 17927/(933120*epsilon**2) + 53/(19440*epsilon**3) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","1613":"173*f_3/(51840*epsilon) + 13*pi**4/(518400*epsilon) + 2857/(165888*epsilon) - 17*f_3/(4320*epsilon**2) - 11/(25920*epsilon**2) + 23/(2880*epsilon**3) - 1/(120*epsilon**4) + 1/(360*epsilon**5)","1614":"173*f_3/(51840*epsilon) + 13*pi**4/(518400*epsilon) + 2857/(165888*epsilon) - 17*f_3/(4320*epsilon**2) - 11/(25920*epsilon**2) + 23/(2880*epsilon**3) - 1/(120*epsilon**4) + 1/(360*epsilon**5)","1615":"55*f_3/(3456*epsilon) - 415319/(22394880*epsilon) - pi**4/(43200*epsilon) - 19*f_3/(1440*epsilon**2) + 21109/(1866240*epsilon**2) - 11/(155520*epsilon**3) - 7/(2592*epsilon**4) + 1/(1080*epsilon**5)","1616":"-f_3**2/(320*epsilon) - 989*f_3/(622080*epsilon) - 253*f_5/(17280*epsilon) - 323*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 8861/(1866240*epsilon) - 323*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 17/(31104*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1617":"-709*f_3/(25920*epsilon) + 7*f_5/(144*epsilon) - 7*pi**4/(10368*epsilon) + 67/(311040*epsilon) - 35*f_3/(432*epsilon**2) + pi**4/(4320*epsilon**2) + 1549/(25920*epsilon**2) + f_3/(36*epsilon**3) - 13/(432*epsilon**3) + 1/(180*epsilon**4)","1618":"25*f_3**2/(72*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 239*f_5/(432*epsilon) - 6769*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1619":"-13*f_3**2/(432*epsilon) + pi**4*f_3/(10800*epsilon) + 473*f_3/(5184*epsilon) - 5963*f_5/(12960*epsilon) + 281*f_7/(960*epsilon) - 73*pi**4/(51840*epsilon) + 47*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 73*f_3/(432*epsilon**2) + 47*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1620":"-31*f_3/(1920*epsilon) + pi**4/(57600*epsilon) + 503/(15360*epsilon) + f_3/(80*epsilon**2) - 17/(1920*epsilon**2) - 7/(1920*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","1621":"-f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) + 373*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 35*f_5/(48*epsilon) - 5243*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","1622":"-77*f_3**2/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 847*f_3/(12960*epsilon) + 763*f_5/(2592*epsilon) - 797*f_7/(5760*epsilon) - 41*pi**6/(163296*epsilon) + 133*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 133*f_3/(1080*epsilon**2) - 41*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1623":"-9*f_3**2/(10*epsilon) + 17*f_3*f_5/(20*epsilon) + 43*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(12*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","1624":"61*f_3**2/(360*epsilon) - 4499*f_3/(17280*epsilon) - pi**4*f_3/(1800*epsilon) - 97*f_5/(1440*epsilon) - 21*f_7/(80*epsilon) + 41*pi**4/(172800*epsilon) + 17917/(51840*epsilon) - f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - 77/(1080*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1625":"-119*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) - 29*f_3/(135*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 7*f_5/(9*epsilon) + 1071*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","1626":"89*f_3/(4320*epsilon) - f_5/(1440*epsilon) - 619/(103680*epsilon) + 7*pi**4/(86400*epsilon) + 7*f_3/(720*epsilon**2) - 7/(540*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) - 1/(720*epsilon**3) + 1/(120*epsilon**4)","1627":"23*f_3**2/(24*epsilon) - 9*f_3*f_5/(5*epsilon) - 131*f_3/(36*epsilon) + 27*f_3_5/(40*epsilon) - 211*f_5/(144*epsilon) + 4263*f_7/(640*epsilon) - 2063*pi**8/(10080000*epsilon) + 25/(72*epsilon) + 7*pi**4/(1800*epsilon) + 5*pi**6/(9072*epsilon) + 7*f_3/(15*epsilon**2) + 5*f_5/(12*epsilon**2) - 147*f_7/(160*epsilon**2) - 1/(30*epsilon**2)","1628":"241*f_3/(51840*epsilon) - f_5/(8640*epsilon) - 24467/(44789760*epsilon) + pi**4/(129600*epsilon) + f_3/(1080*epsilon**2) - pi**4/(86400*epsilon**2) - 1223/(3732480*epsilon**2) - f_3/(720*epsilon**3) - 355/(62208*epsilon**3) + 49/(25920*epsilon**4) + 5/(432*epsilon**5) - 1/(108*epsilon**6)","1629":"-787*f_3/(103680*epsilon) + f_5/(640*epsilon) - 37*pi**4/(1036800*epsilon) + 8471/(2488320*epsilon) - 37*f_3/(8640*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 4223/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 191/(17280*epsilon**3) - 23/(1920*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","1630":"-403*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 1373*f_3/(5184*epsilon) + 403*f_5/(2592*epsilon) - 79*f_7/(576*epsilon) - 41*pi**6/(163296*epsilon) + 11023/(311040*epsilon) + 103*pi**4/(259200*epsilon) + f_3**2/(36*epsilon**2) + 103*f_3/(2160*epsilon**2) - 41*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 913/(25920*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(36*epsilon**3) + f_5/(18*epsilon**3) - 53/(2160*epsilon**3) + 1/(180*epsilon**4)","1631":"-787*f_3/(103680*epsilon) + f_5/(640*epsilon) - 37*pi**4/(1036800*epsilon) + 8471/(2488320*epsilon) - 37*f_3/(8640*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 4223/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 191/(17280*epsilon**3) - 23/(1920*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","1632":"13*f_3**2/(960*epsilon) - 691*f_3/(103680*epsilon) + f_5/(48*epsilon) - pi**6/(90720*epsilon) + 19/(311040*epsilon) + 7*pi**4/(518400*epsilon) + 7*f_3/(4320*epsilon**2) - f_5/(160*epsilon**2) - pi**4/(8640*epsilon**2) + 31/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(540*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1633":"-7*f_3**2/(36*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 355*f_5/(432*epsilon) + 679*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1634":"f_3**2/(480*epsilon) - 599*f_3/(103680*epsilon) + 17*f_5/(320*epsilon) - 3929/(62208*epsilon) - pi**6/(45360*epsilon) + 91*pi**4/(1036800*epsilon) + 91*f_3/(8640*epsilon**2) - f_5/(80*epsilon**2) - 11*pi**4/(86400*epsilon**2) - 31/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(432*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1635":"4*f_3**2/(135*epsilon) - 3041*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 283*f_5/(3240*epsilon) - 277*f_7/(2880*epsilon) - 67*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) + f_3**2/(180*epsilon**2) - 67*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1636":"-43*f_3**2/(2880*epsilon) + 4087*f_3/(103680*epsilon) - 11*f_5/(135*epsilon) + 17*pi**4/(518400*epsilon) + pi**6/(34020*epsilon) + 35891/(1244160*epsilon) - 73*f_3/(4320*epsilon**2) + 29*f_5/(1440*epsilon**2) - 6481/(414720*epsilon**2) + pi**4/(5400*epsilon**2) + f_3/(45*epsilon**3) - 403/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 41/(2880*epsilon**4) - 1/(240*epsilon**5)","1637":"461*f_3**2/(1080*epsilon) - 7601*f_3/(25920*epsilon) - pi**4*f_3/(1350*epsilon) - 7343*f_5/(12960*epsilon) + 1259*f_7/(5760*epsilon) - 43*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) - 2*f_3**2/(45*epsilon**2) - 43*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1638":"-37*f_3**2/(2880*epsilon) + 443*f_3/(20736*epsilon) - 53*f_5/(8640*epsilon) - 17453/(2488320*epsilon) - 37*pi**4/(518400*epsilon) + pi**6/(544320*epsilon) - 37*f_3/(4320*epsilon**2) - f_5/(1440*epsilon**2) - 139/(25920*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 163/(17280*epsilon**3) - f_3/(120*epsilon**4) + 7/(360*epsilon**4) - 1/(60*epsilon**5)","1639":"5*f_3**2/(1728*epsilon) - 6667*f_3/(622080*epsilon) + 49*f_5/(51840*epsilon) - pi**6/(1632960*epsilon) + 50059/(14929920*epsilon) + 497*pi**4/(6220800*epsilon) + 497*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 31*pi**4/(518400*epsilon**2) - 1537/(622080*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 131/(20736*epsilon**3) + f_3/(360*epsilon**4) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","1640":"119*f_3**2/(2160*epsilon) - 535*f_3/(2592*epsilon) - pi**4*f_3/(10800*epsilon) + 379*f_5/(2592*epsilon) + 359*f_7/(1440*epsilon) - 83*pi**6/(163296*epsilon) + 1481/(25920*epsilon) + 319*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 319*f_3/(1080*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 7/(432*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1641":"f_3**2/(4320*epsilon) + 3089*f_3/(622080*epsilon) + 1321*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 3217/(1119744*epsilon) + pi**4/(777600*epsilon) + f_3/(6480*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(1036800*epsilon**2) + 12647/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 19/(4860*epsilon**3) - 181/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","1642":"-f_3**2/(1440*epsilon) + 17*f_3/(8640*epsilon) - 11*f_5/(432*epsilon) - 11*pi**4/(172800*epsilon) + pi**6/(108864*epsilon) + 7717/(829440*epsilon) - 11*f_3/(1440*epsilon**2) + f_5/(144*epsilon**2) + 1981/(276480*epsilon**2) + 41/(4608*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","1643":"101*f_3**2/(2880*epsilon) - 4699*f_3/(103680*epsilon) - 17*f_5/(216*epsilon) + 11*pi**4/(103680*epsilon) + 19*pi**6/(544320*epsilon) + 14599/(311040*epsilon) + 11*f_3/(864*epsilon**2) + 41*f_5/(1440*epsilon**2) - 433/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 31/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1644":"-281*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 15641*f_3/(25920*epsilon) - 1291*f_5/(3240*epsilon) - 173*f_7/(480*epsilon) - 17*pi**4/(12960*epsilon) + 83*pi**6/(326592*epsilon) + f_3**2/(360*epsilon**2) - 17*f_3/(108*epsilon**2) + 83*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1645":"799*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 17801*f_3/(25920*epsilon) - 301*f_5/(3240*epsilon) - 401*f_7/(360*epsilon) - 17*pi**4/(12960*epsilon) + 83*pi**6/(326592*epsilon) + f_3**2/(360*epsilon**2) - 17*f_3/(108*epsilon**2) + 83*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1646":"89*f_3**2/(2880*epsilon) - 16507*f_3/(103680*epsilon) + 67*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) + 199*pi**4/(518400*epsilon) + 14599/(311040*epsilon) + 199*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - 433/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 31/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1647":"-649*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 665*f_3/(2592*epsilon) + 4879*f_5/(2592*epsilon) - 467*f_7/(320*epsilon) - 83*pi**6/(163296*epsilon) - 3007/(25920*epsilon) + 47*pi**4/(25920*epsilon) + f_3**2/(36*epsilon**2) + 47*f_3/(216*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 83/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1648":"73*f_3**2/(72*epsilon) - 2*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 659*f_5/(432*epsilon) - 14329*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1649":"-677*f_3/(8640*epsilon) + 5*f_5/(144*epsilon) - 11*pi**4/(86400*epsilon) + 6433/(82944*epsilon) + 17*f_3/(360*epsilon**2) - 899/(27648*epsilon**2) - 1/(3840*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","1650":"-49*f_3**2/(432*epsilon) + pi**4*f_3/(2700*epsilon) + 19117*f_3/(25920*epsilon) - 259*f_5/(405*epsilon) - 1513*f_7/(5760*epsilon) - 121*pi**4/(51840*epsilon) + 17*pi**6/(40824*epsilon) + f_3**2/(45*epsilon**2) - 121*f_3/(432*epsilon**2) + 17*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1651":"-181*f_3**2/(2160*epsilon) - 2327*f_3/(12960*epsilon) - pi**4*f_3/(10800*epsilon) + 1561*f_5/(2592*epsilon) - 53*f_7/(480*epsilon) - 53*pi**6/(163296*epsilon) + 199*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 199*f_3/(1080*epsilon**2) - 53*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1652":"23*f_3/(1440*epsilon) - f_5/(18*epsilon) - pi**4/(28800*epsilon) + 661/(23040*epsilon) - f_3/(240*epsilon**2) - 103/(15360*epsilon**2) - 7/(3840*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","1653":"-19*f_3**2/(60*epsilon) + 39*f_3*f_5/(40*epsilon) + 21*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 83*f_5/(72*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","1654":"-f_3/(5760*epsilon) - 7*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 449/(17280*epsilon) + f_3/(36*epsilon**2) - 11/(540*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1655":"199*f_3**2/(360*epsilon) - 17*f_3*f_5/(20*epsilon) - 211*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 5*f_5/(72*epsilon) + 7847*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","1656":"-61*f_3**2/(1080*epsilon) - 18853*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) - 89*f_5/(1296*epsilon) + 401*f_7/(360*epsilon) - 5*pi**6/(20412*epsilon) + 1691/(77760*epsilon) + 239*pi**4/(259200*epsilon) - f_3**2/(360*epsilon**2) + 239*f_3/(2160*epsilon**2) - 5*f_5/(27*epsilon**2) - pi**4/(8640*epsilon**2) + 809/(25920*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 17/(1080*epsilon**3) + 1/(360*epsilon**4)","1657":"-f_3**2/(1440*epsilon) + 17*f_3/(8640*epsilon) - 11*f_5/(432*epsilon) - 11*pi**4/(172800*epsilon) + pi**6/(108864*epsilon) + 7717/(829440*epsilon) - 11*f_3/(1440*epsilon**2) + f_5/(144*epsilon**2) + 1981/(276480*epsilon**2) + 41/(4608*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","1658":"-359*f_3**2/(360*epsilon) + 2*f_3*f_5/(5*epsilon) - 89*f_3/(135*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 5*f_5/(2*epsilon) + 25039*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","1659":"-11*f_3**2/(18*epsilon) + 2*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 913*f_5/(432*epsilon) + 12691*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1660":"13*f_3**2/(1440*epsilon) + 5683*f_3/(25920*epsilon) - 1457*f_5/(8640*epsilon) - pi**6/(15552*epsilon) - 116447/(2488320*epsilon) + 191*pi**4/(518400*epsilon) + 517*f_3/(8640*epsilon**2) - 7*f_5/(144*epsilon**2) - 5227/(414720*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 1681/(27648*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1661":"-17*f_3**2/(288*epsilon) - 19253*f_3/(311040*epsilon) + 73*f_5/(720*epsilon) - 689*pi**4/(3110400*epsilon) - pi**6/(136080*epsilon) + 567793/(7464960*epsilon) - 869*f_3/(25920*epsilon**2) - f_5/(240*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 36961/(622080*epsilon**2) + 403*f_3/(2160*epsilon**3) - 12239/(51840*epsilon**3) + pi**4/(21600*epsilon**3) - 19*f_3/(180*epsilon**4) + 247/(2160*epsilon**4) - 7/(360*epsilon**5)","1662":"f_3**2/(80*epsilon) + 533*f_3/(34560*epsilon) + 61*f_5/(1152*epsilon) - 52153/(829440*epsilon) - pi**4/(345600*epsilon) + 73*f_3/(5760*epsilon**2) - pi**4/(11520*epsilon**2) + 203/(27648*epsilon**2) - f_3/(16*epsilon**3) + 79/(1152*epsilon**3) - 61/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","1663":"f_3**2/(160*epsilon) - 15671*f_3/(103680*epsilon) + 211*f_5/(960*epsilon) - 20557/(311040*epsilon) - 437*pi**4/(1036800*epsilon) + pi**6/(30240*epsilon) - 437*f_3/(8640*epsilon**2) + 7*f_5/(240*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 497/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 23/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1664":"-17*f_3**2/(432*epsilon) - 6661*f_3/(25920*epsilon) + pi**4*f_3/(2160*epsilon) + 2999*f_5/(12960*epsilon) + 23*f_7/(1440*epsilon) - 17*pi**6/(163296*epsilon) - 43*pi**4/(259200*epsilon) + 15943/(103680*epsilon) + f_3**2/(36*epsilon**2) - 43*f_3/(2160*epsilon**2) - 17*f_5/(216*epsilon**2) - 179/(8640*epsilon**2) - pi**4/(21600*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(180*epsilon**3) + f_5/(18*epsilon**3) - 29/(720*epsilon**3) + 1/(60*epsilon**4)","1665":"-43*f_3**2/(2880*epsilon) - 8153*f_3/(103680*epsilon) + 31*f_5/(540*epsilon) + 17*pi**4/(518400*epsilon) + pi**6/(34020*epsilon) + 35891/(1244160*epsilon) - 73*f_3/(4320*epsilon**2) + 29*f_5/(1440*epsilon**2) - 6481/(414720*epsilon**2) + pi**4/(5400*epsilon**2) + f_3/(45*epsilon**3) - 403/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 41/(2880*epsilon**4) - 1/(240*epsilon**5)","1666":"5*f_3**2/(432*epsilon) + pi**4*f_3/(2700*epsilon) + 19117*f_3/(25920*epsilon) - 2389*f_5/(6480*epsilon) - 4159*f_7/(5760*epsilon) - 121*pi**4/(51840*epsilon) + 17*pi**6/(40824*epsilon) + f_3**2/(45*epsilon**2) - 121*f_3/(432*epsilon**2) + 17*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1667":"157*f_3**2/(180*epsilon) - 39*f_3*f_5/(40*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 835*f_5/(432*epsilon) + 763*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1668":"779*f_3/(207360*epsilon) + 7*f_5/(11520*epsilon) - pi**4/(2073600*epsilon) + 736673/(89579520*epsilon) - f_3/(17280*epsilon**2) - 7303/(2985984*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2423/(622080*epsilon**3) - 73/(6912*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","1669":"-53*f_3**2/(2160*epsilon) - 4291*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 755*f_5/(2592*epsilon) + 19*f_7/(144*epsilon) - 25*pi**6/(163296*epsilon) + 43*pi**4/(64800*epsilon) + f_3**2/(72*epsilon**2) + 43*f_3/(540*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","1670":"-2981*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + 91*pi**4/(6220800*epsilon) + 239033/(89579520*epsilon) + 91*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 24301/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 1583/(622080*epsilon**3) - 349/(34560*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","1671":"-53*f_3**2/(2160*epsilon) - 691*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 35*f_5/(2592*epsilon) + 19*f_7/(144*epsilon) - 25*pi**6/(163296*epsilon) + 43*pi**4/(64800*epsilon) + f_3**2/(72*epsilon**2) + 43*f_3/(540*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","1672":"-7*f_3/(720*epsilon) + pi**4/(28800*epsilon) + 823/(13824*epsilon) + f_3/(240*epsilon**2) - 149/(46080*epsilon**2) - 13/(1280*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","1673":"-19*f_3**2/(2880*epsilon) + 3629*f_3/(103680*epsilon) - 41*f_5/(864*epsilon) - 11*pi**4/(518400*epsilon) + 1427/(62208*epsilon) + 19*pi**6/(544320*epsilon) - 11*f_3/(4320*epsilon**2) + 41*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 7/(1296*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1674":"-7*f_3/(2880*epsilon) - 31/(69120*epsilon) + pi**4/(7200*epsilon) - f_3/(240*epsilon**2) - 7/(15360*epsilon**2) - 7/(3840*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","1675":"29*f_3**2/(2880*epsilon) + 2333*f_3/(103680*epsilon) - 41*f_5/(864*epsilon) - 83*pi**4/(518400*epsilon) + 943/(311040*epsilon) + 19*pi**6/(544320*epsilon) - 83*f_3/(4320*epsilon**2) + 41*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 1/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1676":"-157*f_3/(10368*epsilon) - 7*f_5/(2880*epsilon) + pi**4/(129600*epsilon) + 4331/(2488320*epsilon) + f_3/(1080*epsilon**2) - pi**4/(86400*epsilon**2) + 3143/(829440*epsilon**2) - f_3/(720*epsilon**3) + 311/(69120*epsilon**3) + 7/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","1677":"2749*f_3/(17280*epsilon) + 3*f_5/(40*epsilon) - 100613/(414720*epsilon) - 7*pi**4/(34560*epsilon) - 5*f_3/(48*epsilon**2) + pi**4/(4800*epsilon**2) + 1273/(11520*epsilon**2) + f_3/(40*epsilon**3) - 29/(960*epsilon**3) + 1/(240*epsilon**4)","1678":"49*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 5621*f_3/(25920*epsilon) - 473*f_5/(1620*epsilon) - 19*f_7/(144*epsilon) - 11*pi**4/(51840*epsilon) + pi**6/(10206*epsilon) - f_3**2/(72*epsilon**2) - 11*f_3/(432*epsilon**2) + 2*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1679":"49*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 581*f_3/(25920*epsilon) - 23*f_5/(1620*epsilon) - 19*f_7/(144*epsilon) - 11*pi**4/(51840*epsilon) + pi**6/(10206*epsilon) - f_3**2/(72*epsilon**2) - 11*f_3/(432*epsilon**2) + 2*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1680":"17*f_3**2/(80*epsilon) - 3*f_3*f_5/(5*epsilon) - 8351*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 151*f_5/(1440*epsilon) + 637*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + 2441/(25920*epsilon) + 121*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 121*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 49/(2160*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1681":"-49*f_3**2/(120*epsilon) + 3*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 25*f_5/(72*epsilon) - 7*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","1682":"-19*f_3**2/(432*epsilon) - 2759*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) - 1133*f_5/(12960*epsilon) + 563*f_7/(2880*epsilon) - 61*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 61*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1683":"-193*f_3**2/(2160*epsilon) - 3179*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) + 1147*f_5/(2592*epsilon) + 23*f_7/(320*epsilon) - 5*pi**6/(23328*epsilon) + 67*pi**4/(129600*epsilon) + 1841/(25920*epsilon) + f_3**2/(36*epsilon**2) + 67*f_3/(1080*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 7/(432*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1684":"43*f_3**2/(540*epsilon) - pi**4*f_3/(1350*epsilon) + 7471*f_3/(25920*epsilon) - 6293*f_5/(12960*epsilon) + 377*f_7/(5760*epsilon) + pi**4/(10368*epsilon) + 17*pi**6/(163296*epsilon) - 2*f_3**2/(45*epsilon**2) + 5*f_3/(432*epsilon**2) + 17*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1685":"41*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 89*f_5/(216*epsilon) - 7*f_7/(60*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","1686":"209*f_3**2/(360*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 145*f_5/(432*epsilon) - 1813*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1687":"-239*f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) - 473*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 67*f_5/(36*epsilon) + 22729*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","1688":"-73*f_3**2/(360*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 695*f_5/(432*epsilon) - 3661*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1689":"107*f_3**2/(360*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 335*f_5/(432*epsilon) - 1127*f_7/(640*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1690":"167*f_3**2/(180*epsilon) - 13*f_3*f_5/(18*epsilon) - 335*f_5/(216*epsilon) + 5971*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1691":"4*f_3**2/epsilon - 47*f_3*f_5/(6*epsilon) + 12*f_3_5/epsilon - 21*f_7/(2*epsilon) + 85*f_9/(16*epsilon) - 29*pi**8/(47250*epsilon)","1692":"5*f_3**2/(72*epsilon) - 281*f_3/(432*epsilon) + 275*f_5/(432*epsilon) - pi**4/(864*epsilon) + 5*pi**6/(27216*epsilon) + 5*f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2)","1693":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","1694":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","1695":"f_3**2/(72*epsilon) + 361*f_3/(864*epsilon) - 155*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","1696":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","1697":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","1698":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","1699":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","1700":"-2*f_3**3/(9*epsilon) - 4*f_3**2/(3*epsilon) + 2*f_3*f_5/epsilon + 791*f_7/(144*epsilon) - 7447*f_9/(1296*epsilon)","1701":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 49*f_7/(18*epsilon) + 1063*f_9/(324*epsilon)","1702":"2*f_3**3/(3*epsilon) - 10*f_3*f_5/(3*epsilon) + 1285*f_9/(432*epsilon)","1703":"119*f_3**2/(360*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 713*f_5/(432*epsilon) - 11249*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1704":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","1705":"-f_3**2/(10*epsilon) + 13*f_3*f_5/(18*epsilon) + 25*f_3/(108*epsilon) + 97*f_5/(36*epsilon) - 4291*f_7/(1080*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","1706":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","1707":"-187*f_3**2/(2160*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 1229*f_3/(2592*epsilon) - 619*f_5/(1296*epsilon) + 317*f_7/(1440*epsilon) - 17*pi**6/(163296*epsilon) - 131*pi**4/(129600*epsilon) - 1019/(11520*epsilon) + 11*f_3**2/(180*epsilon**2) - 131*f_3/(1080*epsilon**2) - 17*f_5/(216*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(13608*epsilon**2) + 7/(96*epsilon**2) - f_3/(72*epsilon**3) + f_5/(18*epsilon**3) - 3/(80*epsilon**3) + 1/(120*epsilon**4)","1708":"-3*f_3**2/(8*epsilon) - 89*f_3*f_5/(20*epsilon) + pi**4*f_3/(200*epsilon) + 273*f_3_5/(40*epsilon) + 385*f_7/(384*epsilon) - 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","1709":"281*f_3**2/(480*epsilon) - pi**4*f_3/(800*epsilon) + 601*f_3/(2160*epsilon) - 10727*f_5/(8640*epsilon) - 23*f_7/(288*epsilon) - 41*pi**4/(21600*epsilon) + 59*pi**6/(108864*epsilon) - 3*f_3**2/(40*epsilon**2) - 41*f_3/(180*epsilon**2) + 59*f_5/(144*epsilon**2) - pi**6/(9072*epsilon**2) + pi**4/(1800*epsilon**2) + f_3/(15*epsilon**3) - f_5/(12*epsilon**3)","1710":"31*f_3**2/(216*epsilon) - 4649*f_3/(25920*epsilon) - 17*pi**4*f_3/(10800*epsilon) + 2111*f_5/(6480*epsilon) - 5*f_7/(16*epsilon) + 29*pi**4/(51840*epsilon) + pi**6/(11664*epsilon) - 17*f_3**2/(180*epsilon**2) + 29*f_3/(432*epsilon**2) + 7*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1711":"-7*f_3**2/(240*epsilon) + 13*f_3/(1440*epsilon) + pi**4*f_3/(3600*epsilon) - f_5/(288*epsilon) - 7*f_7/(160*epsilon) - 11*pi**4/(21600*epsilon) + 3403/(46080*epsilon) + f_3**2/(60*epsilon**2) - 19*f_3/(320*epsilon**2) + 197/(13824*epsilon**2) + pi**4/(5760*epsilon**2) + f_3/(48*epsilon**3) - 71/(2880*epsilon**3) + 1/(160*epsilon**4)","1712":"-13*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 485*f_5/(432*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1713":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","1714":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 1193*f_3/(11520*epsilon) - 533*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) + 19*pi**4/(69120*epsilon) + 1321/(34560*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 181/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","1715":"-79*f_3**2/(90*epsilon) + 21*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 131*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 979*f_5/(432*epsilon) + 959*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1716":"-13*f_3**2/(30*epsilon) + 13*f_3*f_5/(18*epsilon) + 13*f_3/(108*epsilon) + f_5/(3*epsilon) - 1967*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","1717":"67*f_3**2/(180*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 131*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 325*f_5/(432*epsilon) + 1169*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1718":"f_3**2/(15*epsilon) - f_3*f_5/(9*epsilon) + 25*f_3/(108*epsilon) + 29*f_5/(18*epsilon) - 4487*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","1719":"-19*f_3**2/(60*epsilon) + 17*f_3*f_5/(20*epsilon) + 53*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 23*f_5/(36*epsilon) - 3479*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","1720":"149*f_3**2/(180*epsilon) + 283*f_3*f_5/(180*epsilon) - pi**4*f_3/(900*epsilon) - 21*f_3_5/(10*epsilon) + 65*f_5/(36*epsilon) - 15547*f_7/(4320*epsilon) - pi**6/(2268*epsilon) + 1849*pi**8/(9720000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","1721":"-19*f_3**2/(36*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 427*f_5/(432*epsilon) + 9737*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1722":"-3*f_3**2/(8*epsilon) + 5*f_3*f_5/(9*epsilon) + 641*f_3/(864*epsilon) - 355*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","1723":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","1724":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","1725":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","1726":"4*f_3**2/epsilon - 47*f_3*f_5/(6*epsilon) + 12*f_3_5/epsilon - 21*f_7/(2*epsilon) + 85*f_9/(16*epsilon) - 29*pi**8/(47250*epsilon)","1727":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","1728":"41*f_3**2/(480*epsilon) - 126331*f_3/(311040*epsilon) + 295*f_5/(1728*epsilon) - 229*pi**4/(3110400*epsilon) + pi**6/(22680*epsilon) + 721309/(3732480*epsilon) + 1121*f_3/(25920*epsilon**2) + 23*f_5/(720*epsilon**2) - 2791/(38880*epsilon**2) + 7*pi**4/(51840*epsilon**2) + 7*f_3/(432*epsilon**3) - pi**4/(21600*epsilon**3) - 13/(51840*epsilon**3) - f_3/(180*epsilon**4) + 11/(1080*epsilon**4) - 1/(360*epsilon**5)","1729":"-4291*f_3/(8640*epsilon) + 103*f_5/(240*epsilon) + 11*pi**4/(86400*epsilon) + 3007/(25920*epsilon) + 11*f_3/(720*epsilon**2) - 83/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1730":"4213*f_3/(8640*epsilon) - 107*f_5/(480*epsilon) - 119593/(414720*epsilon) - 47*pi**4/(86400*epsilon) - 41*f_3/(360*epsilon**2) + pi**4/(3600*epsilon**2) + 4069/(34560*epsilon**2) + f_3/(30*epsilon**3) - 23/(720*epsilon**3) + 1/(240*epsilon**4)","1731":"-103*f_3/(51840*epsilon) - 118283/(16796160*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) + 46303/(5598720*epsilon**2) - 287/(46656*epsilon**3) + 109/(38880*epsilon**4) - 1/(1620*epsilon**5)","1732":"-421*f_3**2/(2160*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 6061*f_3/(12960*epsilon) - 1553*f_5/(2592*epsilon) + 379*f_7/(720*epsilon) - 5*pi**6/(23328*epsilon) - 3007/(25920*epsilon) - 17*pi**4/(129600*epsilon) + 11*f_3**2/(180*epsilon**2) - 17*f_3/(1080*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 83/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1733":"-203*f_3**2/(6480*epsilon) - 13759*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 2777*f_5/(19440*epsilon) + 19*f_7/(432*epsilon) - 37*pi**6/(489888*epsilon) + 467*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 467*f_3/(12960*epsilon**2) - 37*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1734":"-167*f_3/(20736*epsilon) + 28397/(134369280*epsilon) + pi**4/(259200*epsilon) + 19*f_3/(8640*epsilon**2) + 37703/(11197440*epsilon**2) - 2341/(933120*epsilon**3) + 71/(77760*epsilon**4) - 1/(6480*epsilon**5)","1735":"-11267*f_3/(155520*epsilon) - 19*f_5/(864*epsilon) + 71*pi**4/(311040*epsilon) + 179849/(1866240*epsilon) + 71*f_3/(2592*epsilon**2) - 5197/(155520*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 101/(12960*epsilon**3) - 1/(1080*epsilon**4)","1736":"-7*f_3**2/(8640*epsilon) + 2659*f_3/(622080*epsilon) - 1279*f_5/(51840*epsilon) - 563*pi**4/(6220800*epsilon) - 9517/(1866240*epsilon) + pi**6/(102060*epsilon) - 563*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) + 437/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1737":"23*f_3/(41472*epsilon) + f_5/(1152*epsilon) - 31*pi**4/(2073600*epsilon) + 30691/(89579520*epsilon) - 31*f_3/(17280*epsilon**2) - 347/(4478976*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 349/(1866240*epsilon**3) + 119/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(216*epsilon**6)","1738":"29*f_3/(17280*epsilon) - 3469/(2488320*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 181/(622080*epsilon**2) - 5/(3456*epsilon**3) + 1/(480*epsilon**4) - 1/(1080*epsilon**5)","1739":"5*f_3**2/(1728*epsilon) - 8713*f_3/(622080*epsilon) + 757*f_5/(51840*epsilon) - 110149/(7464960*epsilon) - pi**6/(1632960*epsilon) + 97*pi**4/(1244160*epsilon) + 151*f_3/(10368*epsilon**2) + f_5/(4320*epsilon**2) - 43*pi**4/(518400*epsilon**2) - 379/(77760*epsilon**2) - 43*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 1073/(103680*epsilon**3) + f_3/(360*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","1740":"f_3**2/(6480*epsilon) - 9703*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 3349*f_5/(38880*epsilon) + 359*f_7/(8640*epsilon) - pi**6/(17496*epsilon) + 347*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 347*f_3/(12960*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1741":"4513*f_3/(25920*epsilon) + 47*f_5/(288*epsilon) - 5179/(19440*epsilon) - 5*pi**4/(10368*epsilon) - 25*f_3/(432*epsilon**2) + pi**4/(8640*epsilon**2) + 1937/(25920*epsilon**2) + f_3/(72*epsilon**3) - 1/(54*epsilon**3) + 1/(360*epsilon**4)","1742":"265*f_3/(10368*epsilon) - 317729/(22394880*epsilon) - pi**4/(16200*epsilon) - 17*f_3/(4320*epsilon**2) - 4753/(933120*epsilon**2) + 143/(19440*epsilon**3) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","1743":"-419*f_3/(17280*epsilon) + pi**4/(17280*epsilon) + 234637/(11197440*epsilon) + f_3/(144*epsilon**2) - 44581/(1866240*epsilon**2) + 1973/(155520*epsilon**3) - 73/(12960*epsilon**4) + 1/(540*epsilon**5)","1744":"61*f_3**2/(360*epsilon) - 2219*f_3/(17280*epsilon) - pi**4*f_3/(1800*epsilon) - 49*f_5/(480*epsilon) - 21*f_7/(80*epsilon) + 41*pi**4/(172800*epsilon) + 13087/(51840*epsilon) - f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - 31/(540*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1745":"-f_3**2/(2880*epsilon) + 289*f_3/(124416*epsilon) - 137*f_5/(17280*epsilon) + 50059/(14929920*epsilon) + 257*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) + 257*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - 31*pi**4/(518400*epsilon**2) - 1537/(622080*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 131/(20736*epsilon**3) + f_3/(360*epsilon**4) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","1746":"-21*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) + 43*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 25*f_5/(48*epsilon) + 637*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","1747":"f_3/(1080*epsilon) - 7*f_5/(288*epsilon) - pi**4/(21600*epsilon) + 14669/(829440*epsilon) - f_3/(180*epsilon**2) + 2813/(276480*epsilon**2) + 221/(23040*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","1748":"4061*f_3/(622080*epsilon) + 287*f_5/(34560*epsilon) - 13879/(2799360*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(1036800*epsilon**2) + 3719/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 161/(38880*epsilon**3) - 181/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","1749":"7*f_3**2/(192*epsilon) + 2065*f_3/(20736*epsilon) - 83*f_5/(288*epsilon) - 209*pi**4/(518400*epsilon) + 14599/(311040*epsilon) + 23*pi**6/(181440*epsilon) - 209*f_3/(4320*epsilon**2) + 47*f_5/(480*epsilon**2) - 433/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 31/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1750":"439*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 13481*f_3/(25920*epsilon) - 2063*f_5/(1620*epsilon) + 601*f_7/(1440*epsilon) - 17*pi**4/(12960*epsilon) + 83*pi**6/(326592*epsilon) + f_3**2/(360*epsilon**2) - 17*f_3/(108*epsilon**2) + 83*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1751":"f_3**2/(960*epsilon) + 1243*f_3/(41472*epsilon) - 83*f_5/(5760*epsilon) - 266191/(4976640*epsilon) - pi**6/(60480*epsilon) + 413*pi**4/(2073600*epsilon) + 413*f_3/(17280*epsilon**2) - 7*f_5/(480*epsilon**2) - 8491/(414720*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 11*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 809/(34560*epsilon**3) - f_3/(120*epsilon**4) + 11/(720*epsilon**4) - 1/(80*epsilon**5)","1752":"-563*f_3**2/(2160*epsilon) + 7*pi**4*f_3/(10800*epsilon) + 7085*f_3/(5184*epsilon) - 12533*f_5/(12960*epsilon) - 517*f_7/(960*epsilon) - 157*pi**4/(51840*epsilon) + 83*pi**6/(163296*epsilon) + 7*f_3**2/(180*epsilon**2) - 157*f_3/(432*epsilon**2) + 83*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1753":"-f_3**2/(72*epsilon) + 517*f_3/(69120*epsilon) - 1151*f_5/(8640*epsilon) + 11*pi**4/(138240*epsilon) + pi**6/(54432*epsilon) + 72881/(552960*epsilon) - f_3/(384*epsilon**2) + f_5/(72*epsilon**2) - 3469/(138240*epsilon**2) + 11*pi**4/(57600*epsilon**2) + 103*f_3/(1440*epsilon**3) - 1487/(34560*epsilon**3) - pi**4/(2880*epsilon**3) - f_3/(24*epsilon**4) + 31/(720*epsilon**4) - 1/(80*epsilon**5)","1754":"f_3**2/(80*epsilon) + 533*f_3/(34560*epsilon) + 61*f_5/(1152*epsilon) - 52153/(829440*epsilon) - pi**4/(345600*epsilon) + 73*f_3/(5760*epsilon**2) - pi**4/(11520*epsilon**2) + 203/(27648*epsilon**2) - f_3/(16*epsilon**3) + 79/(1152*epsilon**3) - 61/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","1755":"143*f_3**2/(432*epsilon) - pi**4*f_3/(5400*epsilon) + 14833*f_3/(25920*epsilon) - 4849*f_5/(6480*epsilon) - 3151*f_7/(5760*epsilon) - 17*pi**4/(10368*epsilon) + pi**6/(2916*epsilon) - f_3**2/(90*epsilon**2) - 85*f_3/(432*epsilon**2) + 7*f_5/(27*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1756":"1019*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) + 7*pi**4/(2073600*epsilon) + 7009777/(806215680*epsilon) + 29*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 39637/(33592320*epsilon**2) - 7*f_3/(4320*epsilon**3) - 15761/(1399680*epsilon**3) + 1729/(186624*epsilon**4) - 77/(19440*epsilon**5) + 1/(1296*epsilon**6)","1757":"-8*f_3**2/(27*epsilon) - 6389*f_3/(12960*epsilon) + pi**4*f_3/(5400*epsilon) + 3229*f_5/(2592*epsilon) - 377*f_7/(5760*epsilon) - 11*pi**6/(23328*epsilon) + 277*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 277*f_3/(1080*epsilon**2) - 77*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1758":"19*f_3**2/(8640*epsilon) + 137041*f_3/(5598720*epsilon) + 77*f_5/(17280*epsilon) - 649817/(16796160*epsilon) - 5221*pi**4/(55987200*epsilon) - pi**6/(1632960*epsilon) - 4411*f_3/(466560*epsilon**2) - 7*f_5/(12960*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 53203/(2799360*epsilon**2) + 11*f_3/(4320*epsilon**3) - 1181/(186624*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(720*epsilon**4) - 1/(6480*epsilon**5)","1759":"5*f_3**2/(9*epsilon) - 19*f_3*f_5/(40*epsilon) + 11*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 1243*f_5/(432*epsilon) + 15617*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1760":"-29*f_3**2/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 2773*f_3/(4320*epsilon) - 11*f_5/(144*epsilon) + 7*f_7/(20*epsilon) - 125273/(207360*epsilon) - 7*pi**4/(21600*epsilon) + 4*f_3**2/(45*epsilon**2) - 337*f_3/(1080*epsilon**2) + 685/(2592*epsilon**2) + f_3/(18*epsilon**3) - 31/(540*epsilon**3) + 1/(180*epsilon**4)","1761":"-17*f_3**2/(288*epsilon) - 19253*f_3/(311040*epsilon) + 73*f_5/(720*epsilon) - 689*pi**4/(3110400*epsilon) - pi**6/(136080*epsilon) + 567793/(7464960*epsilon) - 869*f_3/(25920*epsilon**2) - f_5/(240*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 36961/(622080*epsilon**2) + 403*f_3/(2160*epsilon**3) - 12239/(51840*epsilon**3) + pi**4/(21600*epsilon**3) - 19*f_3/(180*epsilon**4) + 247/(2160*epsilon**4) - 7/(360*epsilon**5)","1762":"-223*f_3**2/(360*epsilon) - 19*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 35*f_5/(27*epsilon) + 91*f_7/(360*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","1763":"47*f_3**2/(360*epsilon) - 19*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 145*f_5/(216*epsilon) - 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","1764":"31*f_3/(10368*epsilon) + 23*f_5/(3840*epsilon) - 2378197/(134369280*epsilon) + pi**4/(207360*epsilon) + 31*f_3/(6912*epsilon**2) - 100027/(22394880*epsilon**2) + 7*pi**4/(345600*epsilon**2) - 19*f_3/(1440*epsilon**3) + 14623/(746496*epsilon**3) - 647/(38880*epsilon**4) + 65/(5184*epsilon**5) - 1/(216*epsilon**6)","1765":"-293*f_3/(103680*epsilon) + 23*f_5/(34560*epsilon) + 7*pi**4/(414720*epsilon) + 185741/(14929920*epsilon) + 23*f_3/(6912*epsilon**2) + pi**4/(115200*epsilon**2) + 2741/(829440*epsilon**2) - f_3/(240*epsilon**3) - 4547/(622080*epsilon**3) - 409/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","1766":"23*f_3**2/(1440*epsilon) - 129209*f_3/(1866240*epsilon) - 91*f_5/(5760*epsilon) + pi**6/(272160*epsilon) + 2471*pi**4/(18662400*epsilon) + 337535/(4478976*epsilon) + 4901*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - 142781/(3732480*epsilon**2) - 13*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + pi**4/(64800*epsilon**3) + 1223/(77760*epsilon**3) + f_3/(540*epsilon**4) - 1/(192*epsilon**4) + 1/(1080*epsilon**5)","1767":"-25*f_3**2/(2592*epsilon) + pi**4*f_3/(64800*epsilon) + 1507*f_3/(15552*epsilon) - 1105*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 47*pi**4/(155520*epsilon) + 53*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 47*f_3/(1296*epsilon**2) + 53*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1768":"-f_3**2/(8640*epsilon) - 2237*f_3/(622080*epsilon) - 529*f_5/(51840*epsilon) - 9517/(1866240*epsilon) - 11*pi**4/(248832*epsilon) + pi**6/(1632960*epsilon) - 55*f_3/(10368*epsilon**2) - f_5/(4320*epsilon**2) + 437/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1769":"7*f_3/(720*epsilon) - 1277/(69120*epsilon) - pi**4/(7200*epsilon) - f_3/(60*epsilon**2) + 299/(46080*epsilon**2) - 23/(3840*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","1770":"19*f_3**2/(2880*epsilon) + 46787*f_3/(1866240*epsilon) + 413*f_5/(51840*epsilon) - 2143*pi**4/(18662400*epsilon) - 35939/(5598720*epsilon) - pi**6/(544320*epsilon) - 2143*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 1687/(466560*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 59*f_3/(12960*epsilon**3) - 47/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","1771":"-31*f_3**2/(864*epsilon) - 10567*f_3/(25920*epsilon) - 17*pi**4*f_3/(21600*epsilon) + 907*f_5/(1620*epsilon) - 17*f_7/(288*epsilon) + pi**4/(12960*epsilon) + 29*pi**6/(326592*epsilon) - 17*f_3**2/(360*epsilon**2) + f_3/(108*epsilon**2) + 29*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1772":"19*f_3**2/(2880*epsilon) + f_3/(20736*epsilon) + 23*f_5/(864*epsilon) - pi**6/(34020*epsilon) + 1837/(311040*epsilon) + 67*pi**4/(518400*epsilon) + 67*f_3/(4320*epsilon**2) - 29*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 13/(6480*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1773":"-f_3/(432*epsilon) - 857/(2985984*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + 73/(622080*epsilon**2) + 263/(103680*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","1774":"f_3/(2592*epsilon) - 5*f_5/(36*epsilon) - 67*pi**4/(518400*epsilon) + 321253/(2488320*epsilon) - 89*f_3/(8640*epsilon**2) + 61/(82944*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(144*epsilon**3) + 821/(138240*epsilon**3) + 29/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1775":"-37*f_3/(51840*epsilon) - 37*f_5/(11520*epsilon) - 49/(1658880*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 53/(184320*epsilon**2) - 11*f_3/(2880*epsilon**3) - 23/(34560*epsilon**3) - 91/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","1776":"f_3**2/(135*epsilon) - pi**4*f_3/(21600*epsilon) - 19*f_3/(12960*epsilon) - 89*f_5/(3240*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(10206*epsilon) - 157/(6912*epsilon) + 7*pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + 7*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) - 7*pi**4/(43200*epsilon**2) - 13/(1440*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(80*epsilon**3) + 1/(120*epsilon**4)","1777":"-41*f_3/(8640*epsilon) + 7*pi**4/(345600*epsilon) + 41939/(14929920*epsilon) + 7*f_3/(2880*epsilon**2) + 721/(622080*epsilon**2) + 119/(103680*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","1778":"-f_3/(216*epsilon) + 121*f_5/(1440*epsilon) - 3767/(103680*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) - 67/(4320*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 11/(720*epsilon**3) + 1/(120*epsilon**4)","1779":"-25*f_3/(1728*epsilon) - 2719/(414720*epsilon) - pi**4/(17280*epsilon) + f_3/(72*epsilon**2) + 881/(138240*epsilon**2) - 11/(1280*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","1780":"23*f_3**2/(2880*epsilon) - 10519*f_3/(155520*epsilon) - 127*f_5/(1728*epsilon) - 647*pi**4/(3110400*epsilon) + pi**6/(45360*epsilon) + 83359/(466560*epsilon) + 973*f_3/(25920*epsilon**2) + 23*f_5/(1440*epsilon**2) - 59851/(1244160*epsilon**2) + pi**4/(10368*epsilon**2) + 5*f_3/(432*epsilon**3) - 583/(103680*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 59/(8640*epsilon**4) - 1/(720*epsilon**5)","1781":"7*f_3/(2880*epsilon) - pi**4/(57600*epsilon) - 437/(276480*epsilon) - f_3/(480*epsilon**2) + 7/(10240*epsilon**2) + 47/(7680*epsilon**3) + 1/(288*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","1782":"-11*f_3**2/(135*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 3023*f_3/(25920*epsilon) + 67*f_5/(1296*epsilon) - 27*f_7/(320*epsilon) - pi**6/(10206*epsilon) - 61*pi**4/(259200*epsilon) + 1691/(77760*epsilon) + 11*f_3**2/(360*epsilon**2) - 61*f_3/(2160*epsilon**2) - 2*f_5/(27*epsilon**2) - pi**4/(8640*epsilon**2) + 809/(25920*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 17/(1080*epsilon**3) + 1/(360*epsilon**4)","1783":"7*f_3/(2880*epsilon) - pi**4/(57600*epsilon) - 437/(276480*epsilon) - f_3/(480*epsilon**2) + 7/(10240*epsilon**2) + 47/(7680*epsilon**3) + 1/(288*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","1784":"-37*f_3**2/(2880*epsilon) + 413*f_3/(20736*epsilon) + 7*f_5/(864*epsilon) - 11299/(1244160*epsilon) - pi**4/(12960*epsilon) + pi**6/(544320*epsilon) - f_3/(108*epsilon**2) - f_5/(1440*epsilon**2) - 1001/(207360*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - 113/(17280*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(120*epsilon**5)","1785":"19*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 473*f_3/(25920*epsilon) + 29*f_5/(3240*epsilon) - 359*f_7/(2880*epsilon) - pi**4/(2592*epsilon) + 5*pi**6/(46656*epsilon) + f_3**2/(360*epsilon**2) - 5*f_3/(108*epsilon**2) + 35*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1786":"-19*f_3/(2304*epsilon) - 11*f_5/(2880*epsilon) - pi**4/(38400*epsilon) + 433/(138240*epsilon) - f_3/(120*epsilon**2) - pi**4/(28800*epsilon**2) + 79/(7680*epsilon**2) + f_3/(60*epsilon**3) + 67/(46080*epsilon**3) - 7/(1280*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","1787":"-2441*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + 21037/(17915904*epsilon) + 91*pi**4/(6220800*epsilon) + 91*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 8893/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 1223/(622080*epsilon**3) - 65/(6912*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","1788":"-19*f_3/(2304*epsilon) - 11*f_5/(2880*epsilon) - pi**4/(38400*epsilon) + 433/(138240*epsilon) - f_3/(120*epsilon**2) - pi**4/(28800*epsilon**2) + 79/(7680*epsilon**2) + f_3/(60*epsilon**3) + 67/(46080*epsilon**3) - 7/(1280*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","1789":"13*f_3**2/(2880*epsilon) - 571*f_3/(103680*epsilon) + 17*f_5/(864*epsilon) - pi**6/(544320*epsilon) - pi**4/(103680*epsilon) + 1837/(311040*epsilon) - f_3/(864*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 13/(6480*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1790":"-f_3**2/(320*epsilon) + 529*f_3/(103680*epsilon) + f_5/(96*epsilon) - pi**6/(60480*epsilon) - 11299/(1244160*epsilon) + pi**4/(25920*epsilon) + f_3/(216*epsilon**2) - 7*f_5/(480*epsilon**2) - 1001/(207360*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - 113/(17280*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(120*epsilon**5)","1791":"13*f_3**2/(1440*epsilon) + 5683*f_3/(25920*epsilon) - 1457*f_5/(8640*epsilon) - pi**6/(15552*epsilon) - 116447/(2488320*epsilon) + 191*pi**4/(518400*epsilon) + 517*f_3/(8640*epsilon**2) - 7*f_5/(144*epsilon**2) - 5227/(414720*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 1681/(27648*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1792":"5*f_3**2/(54*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 21533*f_3/(25920*epsilon) - 197*f_5/(6480*epsilon) - 1207*f_7/(960*epsilon) - 83*pi**4/(51840*epsilon) + 23*pi**6/(81648*epsilon) + 7*f_3**2/(360*epsilon**2) - 83*f_3/(432*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","1793":"-77*f_3**2/(2880*epsilon) + 739*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) - 67/(466560*epsilon) + pi**6/(181440*epsilon) + 347*pi**4/(3110400*epsilon) + 347*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 49/(15552*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","1794":"17*f_3**2/(108*epsilon) - 2239*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 491*f_5/(2592*epsilon) - 29*f_7/(240*epsilon) - pi**6/(5832*epsilon) + 131*pi**4/(129600*epsilon) - 7*f_3**2/(360*epsilon**2) + 131*f_3/(1080*epsilon**2) - 7*f_5/(54*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","1795":"-269*f_3**2/(2880*epsilon) + 3647*f_3/(31104*epsilon) - 133*f_5/(8640*epsilon) - 2303/(93312*epsilon) - 17*pi**4/(622080*epsilon) + pi**6/(181440*epsilon) - 17*f_3/(5184*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 187/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","1796":"91*f_3**2/(2880*epsilon) + 2281*f_3/(20736*epsilon) - 199*f_5/(864*epsilon) - 137*pi**4/(518400*epsilon) + 6457/(311040*epsilon) + 11*pi**6/(136080*epsilon) - 137*f_3/(4320*epsilon**2) + 91*f_5/(1440*epsilon**2) - 8/(405*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 5/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1797":"-227*f_3/(15552*epsilon) - f_5/(432*epsilon) - 11*pi**4/(77760*epsilon) + 8599/(186624*epsilon) + 11*f_3/(432*epsilon**2) - 2569/(62208*epsilon**2) + pi**4/(12960*epsilon**2) - f_3/(108*epsilon**3) + 1/(64*epsilon**3) - 1/(432*epsilon**4)","1798":"-73*f_3**2/(180*epsilon) - 11*f_3*f_5/(36*epsilon) - 485*f_5/(216*epsilon) + 15001*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1799":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","1800":"-5*f_3**2/(36*epsilon) + 73*f_3/(192*epsilon) - 5509/(20736*epsilon) - pi**4/(17280*epsilon) - f_3/(16*epsilon**2) + 37/(576*epsilon**2) - 1/(144*epsilon**3)","1801":"-3023*f_3/(155520*epsilon) - f_5/(540*epsilon) - pi**4/(38880*epsilon) + 102427/(3732480*epsilon) + f_3/(108*epsilon**2) - 3751/(207360*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 89/(10368*epsilon**3) - 1/(480*epsilon**4)","1802":"5*f_3**2/(8*epsilon) - 5*f_3*f_5/(9*epsilon) - 481*f_3/(432*epsilon) + 475*f_5/(432*epsilon) - pi**4/(864*epsilon) + 5*pi**6/(27216*epsilon) + 5*f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2)","1803":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","1804":"-7*f_3**2/(2880*epsilon) - 8477*f_3/(103680*epsilon) - 101*f_5/(2160*epsilon) + 49*f_7/(320*epsilon) - pi**6/(38880*epsilon) - 73*pi**4/(518400*epsilon) + 26423/(1244160*epsilon) - 73*f_3/(4320*epsilon**2) - 31*f_5/(1440*epsilon**2) + 5039/(414720*epsilon**2) + pi**4/(5400*epsilon**2) + f_3/(45*epsilon**3) - 691/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 41/(2880*epsilon**4) - 1/(240*epsilon**5)","1805":"f_3**2/(720*epsilon) - 7549*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 44783/(44789760*epsilon) - 71*pi**4/(7464960*epsilon) + pi**6/(725760*epsilon) + 205*f_3/(62208*epsilon**2) + f_5/(1080*epsilon**2) - 22609/(7464960*epsilon**2) + 29*pi**4/(3110400*epsilon**2) - 271*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 3901/(311040*epsilon**3) + 19*f_3/(2160*epsilon**4) - 169/(10368*epsilon**4) + 13/(2160*epsilon**5)","1806":"-49*f_3/(3240*epsilon) - 23*f_5/(2160*epsilon) + 29*pi**4/(518400*epsilon) + 18899/(2488320*epsilon) + 29*f_3/(4320*epsilon**2) - 89/(25920*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 119/(17280*epsilon**3) - 1/(360*epsilon**4)","1807":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 299*f_3/(576*epsilon) - 95*f_5/(144*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","1808":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 263*f_3/(11520*epsilon) - 163*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) + 19*pi**4/(69120*epsilon) + 341/(6912*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 41/(1728*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","1809":"-11*f_3**2/(1440*epsilon) + 3053*f_3/(155520*epsilon) - 11*f_5/(2160*epsilon) - 277*pi**4/(6220800*epsilon) - pi**6/(241920*epsilon) + 11089/(2985984*epsilon) + 83*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) - 7733/(2488320*epsilon**2) - pi**4/(129600*epsilon**2) + 43*f_3/(2160*epsilon**3) - 17/(810*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","1810":"583*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) - 827*f_3/(25920*epsilon) - 7253*f_5/(12960*epsilon) + 79*f_7/(576*epsilon) - 49*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 49*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1811":"269*f_3**2/(360*epsilon) + 17*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 25*f_5/(432*epsilon) - 3871*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1812":"11*f_3**2/(1080*epsilon) - pi**4*f_3/(1350*epsilon) - 41*f_3/(25920*epsilon) - 4193*f_5/(12960*epsilon) + 1259*f_7/(5760*epsilon) - 43*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) - 2*f_3**2/(45*epsilon**2) - 43*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1813":"29*f_3**2/(180*epsilon) + 131*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) - 389*f_5/(216*epsilon) + 1001*f_7/(540*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1814":"-271*f_3**2/(540*epsilon) - 8591*f_3/(12960*epsilon) + pi**4*f_3/(5400*epsilon) + 4663*f_5/(2592*epsilon) - 587*f_7/(5760*epsilon) - 83*pi**6/(163296*epsilon) + 307*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 307*f_3/(1080*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1815":"7*f_3**2/(90*epsilon) + 671*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 21*f_3_5/(10*epsilon) + 65*f_5/(36*epsilon) - 24899*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 1849*pi**8/(9720000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","1816":"-2*f_3**3/(9*epsilon) - 4*f_3**2/(3*epsilon) + 2*f_3*f_5/epsilon + 791*f_7/(144*epsilon) - 7447*f_9/(1296*epsilon)","1817":"-25*f_3**2/(96*epsilon) + 5*f_3*f_5/(12*epsilon) + 113*f_3/(144*epsilon) - 185*f_5/(192*epsilon) - 5*pi**6/(36288*epsilon) + pi**4/(1440*epsilon) - f_3/(6*epsilon**2) + 5*f_5/(24*epsilon**2)","1818":"7*f_3**2/(240*epsilon) - 59*f_3/(180*epsilon) - pi**4*f_3/(1200*epsilon) - 7*f_5/(9*epsilon) + 77*f_7/(64*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","1819":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","1820":"-13*f_3**2/(480*epsilon) - 45763*f_3/(311040*epsilon) + 85*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - pi**6/(90720*epsilon) - 229*pi**4/(3110400*epsilon) - 2359/(746496*epsilon) + 41*f_3/(25920*epsilon**2) - 7*f_5/(720*epsilon**2) - 31/(2430*epsilon**2) + 7*pi**4/(51840*epsilon**2) + 7*f_3/(432*epsilon**3) - 89/(10368*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 11/(1080*epsilon**4) - 1/(360*epsilon**5)","1821":"377*f_3**2/(360*epsilon) - 13*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 803*f_5/(432*epsilon) - 329*f_7/(128*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1822":"-33*f_3**2/(40*epsilon) + 11*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 2009*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","1823":"-67*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 1723*f_3/(5760*epsilon) - 329*f_5/(1440*epsilon) + 21*f_7/(80*epsilon) - 223*pi**4/(172800*epsilon) - 16043/(207360*epsilon) + f_3**2/(30*epsilon**2) - 31*f_3/(180*epsilon**2) + pi**4/(2400*epsilon**2) + 1909/(17280*epsilon**2) + f_3/(20*epsilon**3) - 1/(20*epsilon**3) + 1/(120*epsilon**4)","1824":"-9*f_3/(1280*epsilon) - 53*f_5/(640*epsilon) - 7*pi**4/(115200*epsilon) + 1099/(18432*epsilon) - 3*f_3/(640*epsilon**2) + pi**4/(19200*epsilon**2) + 119/(15360*epsilon**2) - f_3/(240*epsilon**3) + 163/(5760*epsilon**3) - 29/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","1825":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","1826":"-307*f_3/(1920*epsilon) - 7*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 2869/(17280*epsilon) + f_3/(36*epsilon**2) - 13/(270*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1827":"19*f_3**2/(30*epsilon) - 11*f_3*f_5/(40*epsilon) + 71*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 11*f_5/(9*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","1828":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","1829":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","1830":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","1831":"-f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon) - 2*f_3/(9*epsilon) + f_3_5/epsilon + 13*f_5/(36*epsilon) + 7*f_7/(72*epsilon) - 29*pi**8/(567000*epsilon)","1832":"131*f_3**2/(240*epsilon) - 17*f_3*f_5/(20*epsilon) - 3071*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) + 749*f_5/(1440*epsilon) + 49*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + 2441/(25920*epsilon) + 121*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 121*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 49/(2160*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","1833":"-31*f_3**2/(40*epsilon) + 39*f_3*f_5/(40*epsilon) + 73*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 23*f_5/(16*epsilon) + 2107*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","1834":"47*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 269*f_5/(216*epsilon) + 581*f_7/(540*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1835":"-431*f_3**2/(2160*epsilon) - 13213*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 1373*f_5/(2592*epsilon) + 3649*f_7/(2880*epsilon) - 73*pi**6/(163296*epsilon) - 2441/(25920*epsilon) + 281*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 281*f_3/(1080*epsilon**2) - 73*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 49/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","1836":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","1837":"f_3/(2592*epsilon) - 5*f_5/(36*epsilon) - 67*pi**4/(518400*epsilon) + 321253/(2488320*epsilon) - 89*f_3/(8640*epsilon**2) + 61/(82944*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(144*epsilon**3) + 821/(138240*epsilon**3) + 29/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1838":"-4*f_3**2/(15*epsilon) + 3*f_3*f_5/(5*epsilon) + 31*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 7*f_5/(36*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","1839":"13*f_3**2/(48*epsilon) - 5*f_3*f_5/(18*epsilon) - 595*f_3/(864*epsilon) + 655*f_5/(864*epsilon) - pi**4/(1728*epsilon) + 5*pi**6/(54432*epsilon) + 5*f_3/(36*epsilon**2) - 5*f_5/(36*epsilon**2)","1840":"-8*f_3**2/(45*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 397*f_5/(432*epsilon) + 9163*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1841":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","1842":"-35*f_3**2/(864*epsilon) + pi**4*f_3/(43200*epsilon) + 2039*f_3/(5184*epsilon) - 1865*f_5/(5184*epsilon) + 67*f_7/(1920*epsilon) - 41*pi**6/(326592*epsilon) + 7*pi**4/(10368*epsilon) + f_3**2/(720*epsilon**2) + 115*f_3/(864*epsilon**2) - 127*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) - 7*f_3/(36*epsilon**3) + 7*f_5/(36*epsilon**3)","1843":"109*f_3**2/(2160*epsilon) - 15373*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 2813*f_5/(2592*epsilon) + 493*f_7/(960*epsilon) - 73*pi**6/(163296*epsilon) - 2441/(25920*epsilon) + 281*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 281*f_3/(1080*epsilon**2) - 73*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 49/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","1844":"-5*f_3**2/(576*epsilon) - 1811*f_3/(4320*epsilon) - 7*pi**4*f_3/(28800*epsilon) + 7811*f_5/(17280*epsilon) + 157*f_7/(5760*epsilon) - pi**4/(1350*epsilon) + 31*pi**6/(217728*epsilon) - 7*f_3**2/(480*epsilon**2) - 109*f_3/(720*epsilon**2) + 107*f_5/(576*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(36288*epsilon**2) + 7*f_3/(30*epsilon**3) - 7*f_5/(24*epsilon**3)","1845":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","1846":"7*f_3**2/(1080*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 6619*f_3/(12960*epsilon) - 827*f_5/(2592*epsilon) - 443*f_7/(2880*epsilon) - 5*pi**6/(40824*epsilon) + 127*pi**4/(129600*epsilon) - 11*f_3**2/(360*epsilon**2) + 479*f_3/(2160*epsilon**2) - 85*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3)","1847":"13*f_3**2/(1920*epsilon) + 1669*f_3/(207360*epsilon) + f_5/(640*epsilon) - 50267/(4976640*epsilon) - pi**6/(120960*epsilon) - 49*pi**4/(1036800*epsilon) - 49*f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 311/(51840*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 101/(34560*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","1848":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","1849":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","1850":"31*f_3/(77760*epsilon) - pi**4/(3110400*epsilon) + 1157111/(403107840*epsilon) - f_3/(25920*epsilon**2) - 58471/(16796160*epsilon**2) + 653/(311040*epsilon**3) - 79/(116640*epsilon**4) + 1/(9720*epsilon**5)","1851":"37*f_3**2/(720*epsilon) - 731*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - 7*f_5/(720*epsilon) + 389/(38880*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 41/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","1852":"-29*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 2171*f_3/(31104*epsilon) - 3349*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 119*pi**4/(1166400*epsilon) + 127*pi**6/(5878656*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(9720*epsilon**2) + 127*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","1853":"f_3**2/(5760*epsilon) + 467*f_3/(207360*epsilon) - 103*f_5/(25920*epsilon) - 409*pi**4/(9331200*epsilon) + pi**6/(1632960*epsilon) + 178189/(22394880*epsilon) - 409*f_3/(77760*epsilon**2) + f_5/(2880*epsilon**2) + pi**4/(48600*epsilon**2) + 1703/(829440*epsilon**2) + f_3/(405*epsilon**3) - 2131/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 73/(51840*epsilon**4) - 1/(4320*epsilon**5)","1854":"-5*f_3**2/(1728*epsilon) - 3581*f_3/(622080*epsilon) - 169*f_5/(51840*epsilon) - 323*pi**4/(6220800*epsilon) + 61/(373248*epsilon) + pi**6/(1632960*epsilon) - 323*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 73/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1855":"-13*f_3/(7680*epsilon) - pi**4/(76800*epsilon) + 27619/(14929920*epsilon) + f_3/(960*epsilon**2) - 77/(207360*epsilon**2) + 41/(23040*epsilon**3) - 1/(540*epsilon**4) + 1/(1440*epsilon**5)","1856":"7*f_3**2/(2160*epsilon) - 2891*f_3/(25920*epsilon) - pi**4*f_3/(1350*epsilon) + 1091*f_5/(6480*epsilon) - 239*f_7/(5760*epsilon) - pi**4/(51840*epsilon) + 5*pi**6/(40824*epsilon) - 2*f_3**2/(45*epsilon**2) - f_3/(432*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1857":"-469*f_3**2/(2160*epsilon) - 4589*f_3/(12960*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 1807*f_5/(2592*epsilon) + 5*f_7/(72*epsilon) - 23*pi**6/(163296*epsilon) - 11*pi**4/(129600*epsilon) + 11*f_3**2/(180*epsilon**2) - 11*f_3/(1080*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1858":"67*f_3**2/(2880*epsilon) + 6293*f_3/(103680*epsilon) - 67*f_5/(864*epsilon) - pi**6/(34020*epsilon) - 5153/(311040*epsilon) + 23*pi**4/(103680*epsilon) + 23*f_3/(864*epsilon**2) - 29*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(324*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 1/(135*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1859":"11*f_3/(512*epsilon) + 29*f_5/(1920*epsilon) - 4387/(92160*epsilon) + pi**4/(76800*epsilon) - 19*f_3/(1440*epsilon**2) + pi**4/(28800*epsilon**2) + 409/(17280*epsilon**2) + f_3/(240*epsilon**3) - 1/(160*epsilon**3) + 1/(720*epsilon**4)","1860":"-8*f_3**2/(45*epsilon) + 851*f_3/(1080*epsilon) - 997/(1296*epsilon) - pi**4/(3600*epsilon) - 13*f_3/(90*epsilon**2) + 29/(216*epsilon**2) - 1/(90*epsilon**3)","1861":"-1073*f_3/(77760*epsilon) + f_5/(480*epsilon) - 11*pi**4/(155520*epsilon) + 29881/(933120*epsilon) + 5*f_3/(216*epsilon**2) - 1211/(38880*epsilon**2) + pi**4/(64800*epsilon**2) - f_3/(135*epsilon**3) + 5/(432*epsilon**3) - 1/(540*epsilon**4)","1862":"103*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 3493*f_3/(25920*epsilon) - 211*f_5/(1620*epsilon) - 967*f_7/(5760*epsilon) - 49*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 49*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1863":"-43*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 239*f_5/(216*epsilon) + 7063*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","1864":"f_3**2/(640*epsilon) - 497*f_3/(248832*epsilon) + 23*f_5/(6912*epsilon) - pi**6/(544320*epsilon) + 269*pi**4/(12441600*epsilon) + 1729/(373248*epsilon) + 269*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(41472*epsilon**2) + 71/(248832*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 41/(12960*epsilon**3) + f_3/(720*epsilon**4) - 53/(8640*epsilon**4) + 1/(270*epsilon**5)","1865":"2*f_3**3/(9*epsilon) - 89*f_3**2/(90*epsilon) - 29*f_3/(108*epsilon) + 59*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","1866":"f_3**2/(10*epsilon) - 5*f_3*f_5/(9*epsilon) + 2183*f_3/(4320*epsilon) + 97*f_5/(108*epsilon) - 17917/(17280*epsilon) - pi**6/(6804*epsilon) + pi**4/(1728*epsilon) - 5*f_3/(36*epsilon**2) - f_5/(9*epsilon**2) + 77/(360*epsilon**2) - 1/(60*epsilon**3)","1867":"f_3**2/(15*epsilon) - 5*f_3*f_5/(18*epsilon) + 13*f_3/(90*epsilon) + 55*f_5/(216*epsilon) - 107/(810*epsilon) - pi**6/(13608*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - f_5/(18*epsilon**2) + 83/(2160*epsilon**2) - 1/(180*epsilon**3)","1868":"-13*f_3**2/(1920*epsilon) + 2269*f_3/(207360*epsilon) + f_5/(640*epsilon) - 81131/(4976640*epsilon) - pi**4/(1036800*epsilon) + pi**6/(181440*epsilon) - f_3/(8640*epsilon**2) + f_5/(320*epsilon**2) - 361/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 77/(34560*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","1869":"37*f_3**2/(2880*epsilon) + 49*f_3/(20736*epsilon) - f_5/(864*epsilon) - pi**6/(544320*epsilon) + 7*pi**4/(518400*epsilon) + 2497/(311040*epsilon) + 7*f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 41/(12960*epsilon**2) - f_3/(72*epsilon**3) - 1/(1080*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1870":"f_3/(9*epsilon) - 43*f_5/(9*epsilon) + 49*f_7/(80*epsilon) + 14*f_9/(3*epsilon) - 25/(72*epsilon) + 1/(30*epsilon**2)","1871":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) + 19*f_3/(270*epsilon) + 7*f_5/(12*epsilon) - 1967*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","1872":"-379*f_3**2/(4320*epsilon) + pi**4*f_3/(4320*epsilon) + 3949*f_3/(25920*epsilon) + 307*f_5/(5184*epsilon) - 13*f_7/(320*epsilon) - 47*pi**6/(326592*epsilon) + 139*pi**4/(259200*epsilon) + f_3**2/(72*epsilon**2) + 139*f_3/(2160*epsilon**2) - 47*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","1873":"-133*f_3**2/(360*epsilon) + 5*f_3*f_5/(36*epsilon) - 83*f_5/(432*epsilon) + 5509*f_7/(8640*epsilon) - 7*pi**8/(194400*epsilon) + pi**6/(3888*epsilon) + 7*f_5/(36*epsilon**2) - 7*f_7/(36*epsilon**2)","1874":"-23*f_3**2/(240*epsilon) - pi**4*f_3/(1200*epsilon) + 43*f_3/(180*epsilon) - 41*f_5/(72*epsilon) + 147*f_7/(320*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","1875":"-14*f_3**2/(45*epsilon) - 5*f_3*f_5/(36*epsilon) - pi**4*f_3/(450*epsilon) + 287*f_7/(540*epsilon) + 7*pi**8/(194400*epsilon) - 2*f_3**2/(15*epsilon**2) + 7*f_7/(36*epsilon**2)","1876":"121*f_3/(207360*epsilon) - 7*f_5/(5760*epsilon) - 4537/(89579520*epsilon) + 7*pi**4/(2073600*epsilon) - 7*f_3/(3456*epsilon**2) + pi**4/(172800*epsilon**2) + 697/(829440*epsilon**2) + f_3/(1440*epsilon**3) - 191/(124416*epsilon**3) + 47/(17280*epsilon**4) - 11/(4320*epsilon**5) + 1/(1080*epsilon**6)","1877":"-347*f_3/(622080*epsilon) + 11*pi**4/(6220800*epsilon) + 262973/(483729408*epsilon) + 11*f_3/(51840*epsilon**2) - 21947/(100776960*epsilon**2) + 4697/(3359232*epsilon**3) - 335/(139968*epsilon**4) + 203/(116640*epsilon**5) - 1/(1944*epsilon**6)","1878":"29*f_3/(69120*epsilon) - 4057/(9953280*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 281/(746496*epsilon**2) - 1357/(622080*epsilon**3) + 343/(77760*epsilon**4) - 53/(12960*epsilon**5) + 1/(648*epsilon**6)","1879":"-13*f_3/(1728*epsilon) - 337*f_5/(34560*epsilon) + 7*pi**4/(345600*epsilon) + 441269/(29859840*epsilon) + 19*f_3/(5760*epsilon**2) - 103271/(14929920*epsilon**2) - pi**4/(115200*epsilon**2) - f_3/(960*epsilon**3) + 179/(155520*epsilon**3) - 443/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","1880":"4061*f_3/(622080*epsilon) + 287*f_5/(34560*epsilon) - 13879/(2799360*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(1036800*epsilon**2) + 3719/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 161/(38880*epsilon**3) - 181/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","1881":"-49*f_3/(207360*epsilon) - f_5/(1152*epsilon) - 52093/(89579520*epsilon) + 29*pi**4/(2073600*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 757/(829440*epsilon**2) + f_3/(4320*epsilon**3) - 227/(124416*epsilon**3) + 17/(5760*epsilon**4) - 11/(4320*epsilon**5) + 1/(1080*epsilon**6)","1882":"293*f_3/(17280*epsilon) + 23*f_5/(1440*epsilon) - 1121/(23040*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - pi**4/(43200*epsilon**2) + 17/(17280*epsilon**2) - f_3/(360*epsilon**3) + 11/(1440*epsilon**3) - 1/(360*epsilon**4)","1883":"823*f_3/(41472*epsilon) + 19*f_5/(11520*epsilon) - 168983/(7464960*epsilon) - 59*pi**4/(1036800*epsilon) - 31*f_3/(6912*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 153137/(7464960*epsilon**2) - f_3/(1440*epsilon**3) - 1013/(207360*epsilon**3) - 139/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1884":"149*f_3/(11520*epsilon) - 127253/(7464960*epsilon) - 7*pi**4/(115200*epsilon) - f_3/(480*epsilon**2) + 679/(103680*epsilon**2) + 5/(2304*epsilon**3) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","1885":"-11*f_3/(4608*epsilon) - 119*f_5/(6912*epsilon) + 11*pi**4/(172800*epsilon) + 56059/(7464960*epsilon) + 19*f_3/(11520*epsilon**2) + 12377/(7464960*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) + 307/(207360*epsilon**3) - 187/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1886":"-169*f_3/(20736*epsilon) - 11*f_5/(5760*epsilon) + 7*pi**4/(115200*epsilon) + 133247/(11197440*epsilon) + 157*f_3/(17280*epsilon**2) - 141311/(11197440*epsilon**2) - 23*pi**4/(518400*epsilon**2) - f_3/(540*epsilon**3) + 917/(311040*epsilon**3) + 197/(51840*epsilon**4) - 11/(3240*epsilon**5) + 1/(1080*epsilon**6)","1887":"1823*f_3/(116640*epsilon) + 7*f_5/(6480*epsilon) - 171871/(5598720*epsilon) - pi**4/(25920*epsilon) - f_3/(216*epsilon**2) + pi**4/(194400*epsilon**2) + 5059/(466560*epsilon**2) + f_3/(1620*epsilon**3) - 11/(4320*epsilon**3) + 1/(3240*epsilon**4)","1888":"79*f_3/(62208*epsilon) + pi**4/(622080*epsilon) + 1274797/(100776960*epsilon) - f_3/(2592*epsilon**2) - 54379/(8398080*epsilon**2) + 5953/(2799360*epsilon**3) - 1/(2160*epsilon**4) + 1/(19440*epsilon**5)","1889":"-17*f_3**2/(8640*epsilon) - 20309*f_3/(622080*epsilon) + 1951*f_5/(51840*epsilon) - 19*pi**6/(1632960*epsilon) - 3043/(1866240*epsilon) + 17*pi**4/(1244160*epsilon) + 17*f_3/(10368*epsilon**2) - 41*f_5/(4320*epsilon**2) + 683/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1890":"-f_3**2/(12960*epsilon) - 16141*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 10133*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 71*pi**6/(979776*epsilon) + 497*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 497*f_3/(12960*epsilon**2) - 71*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1891":"-169*f_3/(2592*epsilon) - 43*f_5/(1080*epsilon) + 13*pi**4/(51840*epsilon) + 13709/(138240*epsilon) + 13*f_3/(432*epsilon**2) - 4073/(103680*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 11/(1080*epsilon**3) - 1/(720*epsilon**4)","1892":"-197*f_3/(51840*epsilon) + 181*f_5/(4320*epsilon) - 2743/(155520*epsilon) - 47*pi**4/(518400*epsilon) - 47*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 71/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","1893":"191*f_3/(186624*epsilon) + 7*f_5/(25920*epsilon) + 37*pi**4/(3110400*epsilon) + 8454481/(403107840*epsilon) - 5*f_3/(10368*epsilon**2) - 371743/(33592320*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 7*f_3/(12960*epsilon**3) - 16879/(5598720*epsilon**3) + 1327/(233280*epsilon**4) - 113/(38880*epsilon**5) + 1/(1620*epsilon**6)","1894":"191*f_3/(186624*epsilon) + 7*f_5/(25920*epsilon) + 37*pi**4/(3110400*epsilon) + 8454481/(403107840*epsilon) - 5*f_3/(10368*epsilon**2) - 371743/(33592320*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 7*f_3/(12960*epsilon**3) - 16879/(5598720*epsilon**3) + 1327/(233280*epsilon**4) - 113/(38880*epsilon**5) + 1/(1620*epsilon**6)","1895":"-17*f_3/(6912*epsilon) - 165353/(8398080*epsilon) - pi**4/(207360*epsilon) + f_3/(864*epsilon**2) + 16357/(1399680*epsilon**2) - 4153/(933120*epsilon**3) + 11/(9720*epsilon**4) - 1/(6480*epsilon**5)","1896":"-13*f_3/(51840*epsilon) + pi**4/(172800*epsilon) + 14657/(1679616*epsilon) + f_3/(1440*epsilon**2) + 9343/(5598720*epsilon**2) - 53/(11664*epsilon**3) + 101/(38880*epsilon**4) - 1/(1620*epsilon**5)","1897":"-5263*f_3/(466560*epsilon) - 77*f_5/(103680*epsilon) + 959159/(806215680*epsilon) + 11*pi**4/(777600*epsilon) + 563*f_3/(103680*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 220147/(16796160*epsilon**2) - 19*f_3/(12960*epsilon**3) - 61039/(5598720*epsilon**3) + 4321/(933120*epsilon**4) - 47/(38880*epsilon**5) + 1/(6480*epsilon**6)","1898":"5657*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) - 351725/(161243136*epsilon) - 59*pi**4/(6220800*epsilon) - 59*f_3/(51840*epsilon**2) - 174079/(134369280*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 9331/(5598720*epsilon**3) + 5317/(933120*epsilon**4) - 47/(9720*epsilon**5) + 1/(648*epsilon**6)","1899":"-1883*f_3/(373248*epsilon) - 7*f_5/(51840*epsilon) + 157*pi**4/(6220800*epsilon) + 8113687/(403107840*epsilon) + 29*f_3/(25920*epsilon**2) - 83021/(6718464*epsilon**2) - pi**4/(155520*epsilon**2) - f_3/(1296*epsilon**3) - 11587/(5598720*epsilon**3) + 1273/(233280*epsilon**4) - 113/(38880*epsilon**5) + 1/(1620*epsilon**6)","1900":"403*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) - 19*pi**4/(18662400*epsilon) + 2243783/(2418647040*epsilon) - 263*f_3/(311040*epsilon**2) - 136133/(20155392*epsilon**2) - pi**4/(3110400*epsilon**2) + 7*f_3/(12960*epsilon**3) + 13025/(1679616*epsilon**3) - 12773/(2799360*epsilon**4) + 23/(14580*epsilon**5) - 1/(3888*epsilon**6)","1901":"-347*f_3/(622080*epsilon) + 11*pi**4/(6220800*epsilon) + 262973/(483729408*epsilon) + 11*f_3/(51840*epsilon**2) - 21947/(100776960*epsilon**2) + 4697/(3359232*epsilon**3) - 335/(139968*epsilon**4) + 203/(116640*epsilon**5) - 1/(1944*epsilon**6)","1902":"5657*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) - 351725/(161243136*epsilon) - 59*pi**4/(6220800*epsilon) - 59*f_3/(51840*epsilon**2) - 174079/(134369280*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 9331/(5598720*epsilon**3) + 5317/(933120*epsilon**4) - 47/(9720*epsilon**5) + 1/(648*epsilon**6)","1903":"787*f_3/(466560*epsilon) + 7*f_5/(103680*epsilon) + pi**4/(373248*epsilon) + 7902475/(483729408*epsilon) - 91*f_3/(62208*epsilon**2) - 1601071/(100776960*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(2592*epsilon**3) + 126617/(16796160*epsilon**3) - 6601/(2799360*epsilon**4) + 19/(38880*epsilon**5) - 1/(19440*epsilon**6)","1904":"11*f_3/(8640*epsilon) + pi**4/(259200*epsilon) + 217067/(16796160*epsilon) + f_3/(2160*epsilon**2) + 2107/(5598720*epsilon**2) - 503/(116640*epsilon**3) + 101/(38880*epsilon**4) - 1/(1620*epsilon**5)","1905":"2509*f_3/(933120*epsilon) + 7*f_5/(103680*epsilon) - 12007969/(806215680*epsilon) - 49*pi**4/(3110400*epsilon) + 191*f_3/(103680*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 182339/(8398080*epsilon**2) - 13*f_3/(12960*epsilon**3) - 14411/(1119744*epsilon**3) + 4537/(933120*epsilon**4) - 47/(38880*epsilon**5) + 1/(6480*epsilon**6)","1906":"-4537*f_3/(466560*epsilon) - 7*f_5/(12960*epsilon) - 71293/(5598720*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - pi**4/(388800*epsilon**2) + 2737/(466560*epsilon**2) - f_3/(3240*epsilon**3) - 23/(12960*epsilon**3) + 1/(3240*epsilon**4)","1907":"211*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 8249*f_3/(77760*epsilon) - 1771*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 277*pi**4/(777600*epsilon) + 71*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 277*f_3/(6480*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1908":"f_3**2/(960*epsilon) - 23881*f_3/(622080*epsilon) + 233*f_5/(3456*epsilon) - 37541/(1866240*epsilon) - pi**6/(77760*epsilon) + 109*pi**4/(1244160*epsilon) - 997*f_3/(51840*epsilon**2) - 3*f_5/(160*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 407/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 59/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1909":"-17*f_3**2/(8640*epsilon) - 14597*f_3/(622080*epsilon) + 1471*f_5/(51840*epsilon) - 19*pi**6/(1632960*epsilon) - 5839/(1866240*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 41*f_5/(4320*epsilon**2) + 407/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1910":"79*f_3/(34560*epsilon) - 109613/(7464960*epsilon) - 13*pi**4/(345600*epsilon) + f_3/(1440*epsilon**2) + 271/(103680*epsilon**2) + 41/(11520*epsilon**3) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","1911":"-301*f_3**2/(12960*epsilon) - 8029*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 6983*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 53*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 257*f_3/(12960*epsilon**2) - 53*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1912":"-1633*f_3/(51840*epsilon) - 41*f_5/(4320*epsilon) + 59*pi**4/(518400*epsilon) + 57601/(1244160*epsilon) + 59*f_3/(4320*epsilon**2) - 2521/(103680*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 17/(2160*epsilon**3) - 1/(720*epsilon**4)","1913":"1147*f_3/(51840*epsilon) + 91*f_5/(4320*epsilon) - 947/(31104*epsilon) - 47*pi**4/(518400*epsilon) - 47*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 19/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","1914":"-7*f_3**2/(1728*epsilon) - 1129*f_3/(622080*epsilon) + 1019*f_5/(10368*epsilon) - 140909/(1866240*epsilon) - 31*pi**6/(1632960*epsilon) + 257*pi**4/(6220800*epsilon) - 1429*f_3/(51840*epsilon**2) - 101*f_5/(4320*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 1175/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 107/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1915":"5*f_3**2/(1728*epsilon) + 6923*f_3/(622080*epsilon) + 283*f_5/(51840*epsilon) - 1411/(46656*epsilon) - pi**6/(1632960*epsilon) + 173*pi**4/(6220800*epsilon) + 497*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 6529/(622080*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 439/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","1916":"-529*f_3/(23040*epsilon) - 383*f_5/(34560*epsilon) + pi**4/(115200*epsilon) + 229387/(7464960*epsilon) + 91*f_3/(11520*epsilon**2) - 37087/(7464960*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) - 269/(207360*epsilon**3) - 139/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1917":"37*f_3**2/(8640*epsilon) - 25993*f_3/(622080*epsilon) + 1007*f_5/(10368*epsilon) - 75761/(1866240*epsilon) - 31*pi**6/(1632960*epsilon) + 449*pi**4/(6220800*epsilon) - 949*f_3/(51840*epsilon**2) - 101*f_5/(4320*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 719/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 83/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1918":"2323*f_3/(207360*epsilon) + 257*f_5/(34560*epsilon) - 31087/(1492992*epsilon) - 49*pi**4/(1036800*epsilon) - 23*f_3/(6912*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 145073/(7464960*epsilon**2) - f_3/(1440*epsilon**3) - 193/(41472*epsilon**3) - 139/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1919":"-299*f_3/(207360*epsilon) - 17*f_5/(8640*epsilon) + 7*pi**4/(345600*epsilon) + 945499/(268738560*epsilon) - f_3/(6912*epsilon**2) - 140891/(44789760*epsilon**2) - pi**4/(103680*epsilon**2) + f_3/(1728*epsilon**3) - 3341/(1866240*epsilon**3) + 211/(38880*epsilon**4) - 29/(6480*epsilon**5) + 1/(720*epsilon**6)","1920":"-67*f_3**2/(8640*epsilon) - 7637*f_3/(622080*epsilon) + 1721*f_5/(51840*epsilon) - pi**6/(116640*epsilon) - 10327/(1866240*epsilon) - 203*pi**4/(6220800*epsilon) - 203*f_3/(51840*epsilon**2) - 31*f_5/(4320*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 1247/(155520*epsilon**2) + 31*f_3/(4320*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1921":"269*f_3/(17280*epsilon) + 13*f_5/(1440*epsilon) - 157/(4608*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - pi**4/(43200*epsilon**2) - 31/(17280*epsilon**2) - f_3/(360*epsilon**3) + 11/(1440*epsilon**3) - 1/(360*epsilon**4)","1922":"83*f_3**2/(12960*epsilon) - 26389*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 15473*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 83*pi**6/(979776*epsilon) + 617*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 617*f_3/(12960*epsilon**2) - 83*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","1923":"91*f_3/(51840*epsilon) + 47*f_5/(1440*epsilon) - 1471/(155520*epsilon) - 47*pi**4/(518400*epsilon) - 47*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 47/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","1924":"-23*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 3337*f_3/(15552*epsilon) - 3763*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 409*pi**4/(777600*epsilon) + 95*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 409*f_3/(6480*epsilon**2) + 95*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","1925":"49*f_3**2/(2160*epsilon) - 3023*f_3/(25920*epsilon) - pi**4*f_3/(5400*epsilon) - 19*f_5/(405*epsilon) + 797*f_7/(5760*epsilon) - 13*pi**4/(51840*epsilon) + 5*pi**6/(40824*epsilon) - f_3**2/(90*epsilon**2) - 13*f_3/(432*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1926":"f_3**2/(180*epsilon) - 2173*f_3/(103680*epsilon) + 233*f_5/(3456*epsilon) - 162631/(2488320*epsilon) - pi**6/(54432*epsilon) + 269*pi**4/(1036800*epsilon) - 35*f_3/(1728*epsilon**2) + f_5/(36*epsilon**2) - 29*pi**4/(172800*epsilon**2) + 25727/(829440*epsilon**2) - 29*f_3/(1440*epsilon**3) + 913/(34560*epsilon**3) - 29/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","1927":"23*f_3**2/(720*epsilon) - 6239*f_3/(103680*epsilon) + 227*f_5/(4320*epsilon) - 17*pi**6/(544320*epsilon) - 2677/(311040*epsilon) - 77*pi**4/(1036800*epsilon) - 77*f_3/(8640*epsilon**2) - 7*f_5/(360*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 377/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 11/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1928":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) + 1049*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 63*f_5/(160*epsilon) + 343*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) - 1841/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 7/(432*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1929":"1477*f_3/(25920*epsilon) + 83*f_5/(1440*epsilon) - 322751/(2488320*epsilon) + pi**4/(10368*epsilon) + 47*f_3/(1728*epsilon**2) - 1847/(82944*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 9941/(138240*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1930":"-23*f_3/(960*epsilon) - f_5/(96*epsilon) - 19*pi**4/(518400*epsilon) + 393029/(33592320*epsilon) - 83*f_3/(8640*epsilon**2) + 68507/(5598720*epsilon**2) + f_3/(48*epsilon**3) - 9263/(1866240*epsilon**3) - 499/(31104*epsilon**4) + 191/(12960*epsilon**5) - 1/(216*epsilon**6)","1931":"451*f_3/(17280*epsilon) - 103*f_5/(2880*epsilon) - 7357/(829440*epsilon) - pi**4/(86400*epsilon) - f_3/(45*epsilon**2) - pi**4/(9600*epsilon**2) + 3907/(138240*epsilon**2) + 17*f_3/(240*epsilon**3) - 851/(15360*epsilon**3) + 311/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","1932":"-11*f_3/(2880*epsilon) + f_5/(360*epsilon) - pi**4/(57600*epsilon) + 107971/(14929920*epsilon) + f_3/(160*epsilon**2) - 2329/(933120*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) - 293/(62208*epsilon**3) - 1/(648*epsilon**4) + 7/(720*epsilon**5) - 1/(180*epsilon**6)","1933":"-29*f_3**2/(8640*epsilon) - 509*f_3/(622080*epsilon) - 1229*f_5/(51840*epsilon) - 12601/(1866240*epsilon) - 11*pi**4/(248832*epsilon) + 11*pi**6/(1632960*epsilon) - 55*f_3/(10368*epsilon**2) + 19*f_5/(4320*epsilon**2) - 127/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 5/(2592*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1934":"-f_3/(20736*epsilon) - 13*f_5/(2880*epsilon) - 53*pi**4/(1036800*epsilon) + 367369/(44789760*epsilon) - 67*f_3/(17280*epsilon**2) + pi**4/(34560*epsilon**2) + 7981/(1244160*epsilon**2) + f_3/(288*epsilon**3) - 29/(41472*epsilon**3) - 187/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","1935":"37*f_3**2/(270*epsilon) - pi**4*f_3/(2700*epsilon) + 599*f_3/(2592*epsilon) - 431*f_5/(2592*epsilon) - 1133*f_7/(5760*epsilon) - 11*pi**6/(163296*epsilon) + 49*pi**4/(129600*epsilon) - f_3**2/(45*epsilon**2) + 49*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1936":"203*f_3**2/(1440*epsilon) - 527*f_3/(2160*epsilon) - pi**4*f_3/(1440*epsilon) - 1027*f_5/(8640*epsilon) + 11*f_7/(96*epsilon) - 17*pi**4/(21600*epsilon) + 31*pi**6/(108864*epsilon) - f_3**2/(24*epsilon**2) - 17*f_3/(180*epsilon**2) + 31*f_5/(144*epsilon**2) - pi**6/(9072*epsilon**2) + pi**4/(1800*epsilon**2) + f_3/(15*epsilon**3) - f_5/(12*epsilon**3)","1937":"-427*f_3/(103680*epsilon) + 13*pi**4/(622080*epsilon) + 5551513/(403107840*epsilon) + 31*f_3/(51840*epsilon**2) - 265111/(33592320*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 22063/(5598720*epsilon**3) + 1363/(233280*epsilon**4) - 113/(38880*epsilon**5) + 1/(1620*epsilon**6)","1938":"823*f_3/(207360*epsilon) - 23*f_5/(34560*epsilon) - 147677/(7464960*epsilon) - 37*pi**4/(1036800*epsilon) - 67*f_3/(34560*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 119369/(7464960*epsilon**2) - f_3/(1440*epsilon**3) - 173/(207360*epsilon**3) - 187/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1939":"-191*f_3/(69120*epsilon) - 7*f_5/(3840*epsilon) - 7*pi**4/(345600*epsilon) + 21793/(7464960*epsilon) + 17*f_3/(3840*epsilon**2) - 30391/(7464960*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) + 523/(207360*epsilon**3) - 187/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","1940":"-239*f_3**2/(1080*epsilon) - 629*f_3/(12960*epsilon) + pi**4*f_3/(5400*epsilon) + 871*f_5/(2592*epsilon) + 743*f_7/(5760*epsilon) - 23*pi**6/(163296*epsilon) + 61*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 61*f_3/(1080*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1941":"157*f_3**2/(2160*epsilon) - 6719*f_3/(25920*epsilon) - pi**4*f_3/(1350*epsilon) + 943*f_5/(3240*epsilon) - 239*f_7/(5760*epsilon) + 11*pi**4/(51840*epsilon) + pi**6/(11664*epsilon) - 2*f_3**2/(45*epsilon**2) + 11*f_3/(432*epsilon**2) + 7*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1942":"43*f_3**2/(1440*epsilon) - 37*f_3/(1944*epsilon) - 407*f_5/(2880*epsilon) - 23*pi**6/(544320*epsilon) - 77*pi**4/(388800*epsilon) + 302483/(1866240*epsilon) + 85*f_3/(5184*epsilon**2) + 3*f_5/(20*epsilon**2) - 54617/(311040*epsilon**2) + 77*pi**4/(259200*epsilon**2) + 167*f_3/(2160*epsilon**3) - 3931/(51840*epsilon**3) - pi**4/(21600*epsilon**3) - 11*f_3/(180*epsilon**4) + 149/(2160*epsilon**4) - 1/(72*epsilon**5)","1943":"13*f_3**2/(480*epsilon) - 33179*f_3/(207360*epsilon) + 61*f_5/(480*epsilon) + pi**6/(362880*epsilon) + 599/(155520*epsilon) + 271*pi**4/(2073600*epsilon) + 139*f_3/(3456*epsilon**2) - f_5/(40*epsilon**2) - 6251/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 71/(34560*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","1944":"-89*f_3**2/(2160*epsilon) - 5027*f_3/(25920*epsilon) - pi**4*f_3/(2160*epsilon) + 3037*f_5/(12960*epsilon) + f_7/(960*epsilon) - 5*pi**4/(10368*epsilon) + 29*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 25*f_3/(432*epsilon**2) + 29*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1945":"13*f_3**2/(1440*epsilon) + 28577*f_3/(103680*epsilon) - 1315*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - 1237*pi**4/(1036800*epsilon) + 32137/(311040*epsilon) + 43*pi**6/(136080*epsilon) - 47*f_3/(8640*epsilon**2) + 61*f_5/(720*epsilon**2) - 2011/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 71/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1946":"7*f_3**2/(2880*epsilon) + 10393*f_3/(51840*epsilon) + 457*f_5/(1728*epsilon) - 441*f_7/(640*epsilon) - pi**6/(34020*epsilon) - 37*pi**4/(1036800*epsilon) + 50/(243*epsilon) - 11*f_3/(1152*epsilon**2) + 307*f_5/(1440*epsilon**2) - 1063/(5760*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1947":"-11*f_3**2/(1440*epsilon) - 211*f_3/(51840*epsilon) + 31*f_5/(270*epsilon) - 17531/(155520*epsilon) + pi**6/(38880*epsilon) - 97*f_3/(8640*epsilon**2) - 23*f_5/(240*epsilon**2) + pi**4/(28800*epsilon**2) + 1451/(12960*epsilon**2) + 4*f_3/(135*epsilon**3) - 113/(3240*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","1948":"-13*f_3**2/(135*epsilon) + pi**4*f_3/(1350*epsilon) + 7879*f_3/(12960*epsilon) - 1175*f_5/(2592*epsilon) + 239*f_7/(5760*epsilon) - 53*pi**6/(163296*epsilon) + 29*pi**4/(25920*epsilon) + 2*f_3**2/(45*epsilon**2) + 29*f_3/(216*epsilon**2) - 53*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1949":"193*f_3**2/(2880*epsilon) + 5135*f_3/(10368*epsilon) - 175*f_5/(216*epsilon) - 61*pi**6/(544320*epsilon) + 431*pi**4/(1036800*epsilon) + 50/(243*epsilon) - 347*f_3/(1152*epsilon**2) + 787*f_5/(1440*epsilon**2) - 1063/(5760*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1950":"77*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 443*f_5/(432*epsilon) - 2009*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","1951":"-f_3**2/(90*epsilon) - 7*f_3*f_5/(20*epsilon) - 31*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 41*f_5/(432*epsilon) + 2107*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1952":"7*f_3**2/(40*epsilon) + 9*f_3*f_5/(40*epsilon) + 367*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 79*f_5/(48*epsilon) - 6713*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","1953":"-5*f_3**2/(1728*epsilon) - 389*f_3/(622080*epsilon) - 409*f_5/(51840*epsilon) - 299*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 2875/(373248*epsilon) - 299*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 223/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","1954":"-2*f_3**2/(45*epsilon) - 19*f_3*f_5/(40*epsilon) + 11*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 11*f_5/(432*epsilon) + 2989*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1955":"-23*f_3**2/(2160*epsilon) - 3623*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) - 4103*f_5/(12960*epsilon) + 5*f_7/(12*epsilon) - 61*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 61*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1956":"f_3**2/(8*epsilon) - 21*f_3*f_5/(5*epsilon) + pi**4*f_3/(200*epsilon) + 273*f_3_5/(40*epsilon) - 49*f_7/(1152*epsilon) - 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","1957":"f_3**2/(960*epsilon) + 4553*f_3/(207360*epsilon) - f_5/(128*epsilon) - pi**6/(60480*epsilon) - 6053/(622080*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 7*f_5/(480*epsilon**2) + 373/(207360*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(14400*epsilon**3) + 23/(2160*epsilon**3) - f_3/(120*epsilon**4) + 29/(1440*epsilon**4) - 1/(45*epsilon**5)","1958":"-31*f_3**2/(90*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 23*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 223*f_5/(432*epsilon) + 5803*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","1959":"947*f_3/(34560*epsilon) + 109*f_5/(2880*epsilon) - 16199/(414720*epsilon) - 73*pi**4/(345600*epsilon) - 49*f_3/(1440*epsilon**2) + pi**4/(7200*epsilon**2) + 193/(6912*epsilon**2) + f_3/(60*epsilon**3) - 13/(720*epsilon**3) + 1/(240*epsilon**4)","1960":"-109*f_3**2/(2880*epsilon) + 4037*f_3/(103680*epsilon) - 35*f_5/(864*epsilon) - 293*pi**4/(518400*epsilon) - 5153/(311040*epsilon) + pi**6/(8505*epsilon) - 293*f_3/(4320*epsilon**2) + 131*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(324*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 1/(135*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","1961":"f_3/(320*epsilon) - f_5/(36*epsilon) - 431/(69120*epsilon) + 7*pi**4/(28800*epsilon) + f_3/(120*epsilon**2) - 341/(46080*epsilon**2) + 3/(1280*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","1962":"79*f_3/(103680*epsilon) - 7*f_5/(5760*epsilon) - 59*pi**4/(1036800*epsilon) - 13327/(4976640*epsilon) - 59*f_3/(8640*epsilon**2) - pi**4/(172800*epsilon**2) + 6409/(829440*epsilon**2) - f_3/(1440*epsilon**3) + 419/(34560*epsilon**3) - 13/(1920*epsilon**4) - 13/(360*epsilon**5) + 1/(36*epsilon**6)","1963":"-341*f_3/(51840*epsilon) + pi**4/(32400*epsilon) + 508367/(44789760*epsilon) + f_3/(270*epsilon**2) + 13559/(3732480*epsilon**2) - 553/(311040*epsilon**3) - 37/(2880*epsilon**4) + 41/(2160*epsilon**5) - 1/(108*epsilon**6)","1964":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) + 1409*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 239*f_5/(480*epsilon) + 343*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) - 1481/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 7/(432*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","1965":"59*f_3**2/(432*epsilon) - pi**4*f_3/(1350*epsilon) - 247*f_3/(5184*epsilon) - 799*f_5/(6480*epsilon) - 239*f_7/(5760*epsilon) - pi**4/(51840*epsilon) + 5*pi**6/(40824*epsilon) - 2*f_3**2/(45*epsilon**2) - f_3/(432*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1966":"-1709*f_3/(103680*epsilon) - 287*f_5/(5760*epsilon) - 31*pi**4/(207360*epsilon) + 359081/(4976640*epsilon) - 31*f_3/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + 25753/(829440*epsilon**2) - f_3/(1440*epsilon**3) + 443/(34560*epsilon**3) - 29/(1920*epsilon**4) - 13/(360*epsilon**5) + 1/(36*epsilon**6)","1967":"f_3**2/(60*epsilon) - 15131*f_3/(207360*epsilon) - 139*f_5/(2880*epsilon) + 49*f_7/(640*epsilon) - pi**6/(40320*epsilon) - 257*pi**4/(2073600*epsilon) + 22297/(311040*epsilon) + 167*f_3/(17280*epsilon**2) + f_5/(60*epsilon**2) - 1663/(41472*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - 313/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","1968":"19*f_3**2/(432*epsilon) + 67*f_3/(12960*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 127*f_5/(2592*epsilon) + 5*f_7/(72*epsilon) - 83*pi**6/(163296*epsilon) + 253*pi**4/(129600*epsilon) + 11*f_3**2/(180*epsilon**2) + 253*f_3/(1080*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","1969":"791*f_3/(25920*epsilon) + f_5/(240*epsilon) - 97009/(2488320*epsilon) + 11*pi**4/(259200*epsilon) - 5*f_3/(1728*epsilon**2) - pi**4/(86400*epsilon**2) + 2321/(207360*epsilon**2) - f_3/(720*epsilon**3) + 541/(34560*epsilon**3) - 1/(160*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","1970":"13*f_3**2/(120*epsilon) - 23*f_3/(90*epsilon) - pi**4*f_3/(600*epsilon) + 4*f_5/(9*epsilon) - 7*f_7/(40*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","1971":"-f_3**2/(120*epsilon) - 1021*f_3/(25920*epsilon) - 37*f_5/(1920*epsilon) + 53*pi**4/(259200*epsilon) + 79807/(1244160*epsilon) + 2623*f_3/(17280*epsilon**2) - f_5/(24*epsilon**2) - 53561/(414720*epsilon**2) - 7*pi**4/(34560*epsilon**2) - 11*f_3/(144*epsilon**3) + 2779/(34560*epsilon**3) - 5/(384*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","1972":"-13*f_3/(128*epsilon) + f_5/(24*epsilon) + pi**4/(6400*epsilon) + 1439/(15360*epsilon) + 17*f_3/(240*epsilon**2) - 371/(5760*epsilon**2) + 5/(384*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","1973":"-f_3**2/(720*epsilon) + 5713*f_3/(51840*epsilon) - 151*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 37*pi**4/(103680*epsilon) - 15707/(1244160*epsilon) + pi**6/(54432*epsilon) + 1579*f_3/(17280*epsilon**2) - 5*f_5/(72*epsilon**2) - 22577/(414720*epsilon**2) + pi**4/(6912*epsilon**2) - 5*f_3/(144*epsilon**3) + 1363/(34560*epsilon**3) - 3/(640*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","1974":"241*f_3/(51840*epsilon) - f_5/(8640*epsilon) - 24467/(44789760*epsilon) + pi**4/(129600*epsilon) + f_3/(1080*epsilon**2) - pi**4/(86400*epsilon**2) - 1223/(3732480*epsilon**2) - f_3/(720*epsilon**3) - 355/(62208*epsilon**3) + 49/(25920*epsilon**4) + 5/(432*epsilon**5) - 1/(108*epsilon**6)","1975":"1537*f_3/(51840*epsilon) + 223*f_5/(5760*epsilon) - 147*f_7/(640*epsilon) - 113*pi**4/(518400*epsilon) + 131617/(1244160*epsilon) - 53*f_3/(17280*epsilon**2) - 15953/(414720*epsilon**2) + 13*pi**4/(172800*epsilon**2) - f_3/(720*epsilon**3) + 47/(6912*epsilon**3) + 7/(1920*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","1976":"-787*f_3/(103680*epsilon) + f_5/(640*epsilon) - 37*pi**4/(1036800*epsilon) + 8471/(2488320*epsilon) - 37*f_3/(8640*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 4223/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 191/(17280*epsilon**3) - 23/(1920*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","1977":"-589*f_3/(25920*epsilon) - 7*f_5/(720*epsilon) + 17*pi**4/(259200*epsilon) + 6139/(311040*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) - 11/(25920*epsilon**2) - f_3/(180*epsilon**3) - 1/(432*epsilon**3) + 1/(180*epsilon**4)","1978":"29*f_3/(8640*epsilon) - 571*f_5/(17280*epsilon) - 269*pi**4/(6220800*epsilon) + 643043/(14929920*epsilon) - 55*f_3/(10368*epsilon**2) - 14461/(829440*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 17*f_3/(4320*epsilon**3) + 229/(51840*epsilon**3) - 7/(576*epsilon**4) + 7/(720*epsilon**5) - 1/(360*epsilon**6)","1979":"f_3**2/(180*epsilon) + 1199*f_3/(25920*epsilon) - 1037*f_5/(17280*epsilon) + 49*f_7/(640*epsilon) - 16981/(248832*epsilon) - pi**6/(54432*epsilon) + 59*pi**4/(259200*epsilon) - 41*f_3/(17280*epsilon**2) + f_5/(36*epsilon**2) + pi**4/(172800*epsilon**2) + 731/(82944*epsilon**2) - 7*f_3/(720*epsilon**3) + 979/(34560*epsilon**3) - 3/(640*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","1980":"-19*f_3/(1920*epsilon) - 1267/(46080*epsilon) - pi**4/(19200*epsilon) + f_3/(240*epsilon**2) - 37/(1920*epsilon**2) + 3/(640*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","1981":"f_3**2/(540*epsilon) + 149*f_3/(1920*epsilon) - 701*f_5/(12960*epsilon) - 217057/(5598720*epsilon) - pi**6/(163296*epsilon) - pi**4/(86400*epsilon) - 199*f_3/(2880*epsilon**2) + 5*f_5/(216*epsilon**2) + pi**4/(86400*epsilon**2) + 11033/(207360*epsilon**2) + f_3/(45*epsilon**3) - 35/(1152*epsilon**3) + 13/(8640*epsilon**4) + 1/(180*epsilon**5) - 1/(540*epsilon**6)","1982":"-787*f_3/(103680*epsilon) + f_5/(640*epsilon) - 37*pi**4/(1036800*epsilon) + 8471/(2488320*epsilon) - 37*f_3/(8640*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 4223/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 191/(17280*epsilon**3) - 23/(1920*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","1983":"241*f_3/(51840*epsilon) - f_5/(8640*epsilon) - 24467/(44789760*epsilon) + pi**4/(129600*epsilon) + f_3/(1080*epsilon**2) - pi**4/(86400*epsilon**2) - 1223/(3732480*epsilon**2) - f_3/(720*epsilon**3) - 355/(62208*epsilon**3) + 49/(25920*epsilon**4) + 5/(432*epsilon**5) - 1/(108*epsilon**6)","1984":"f_3/(180*epsilon) - 577/(34560*epsilon) - 41/(3840*epsilon**2) + 1/(80*epsilon**3) + 7/(720*epsilon**4) - 1/(90*epsilon**5)","1985":"29*f_3**2/(432*epsilon) - 8087*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) + 3791*f_5/(6480*epsilon) - 2633*f_7/(5760*epsilon) - 61*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) + f_3**2/(45*epsilon**2) - 61*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1986":"-f_3**2/(720*epsilon) + 497*f_3/(8640*epsilon) + 53*f_5/(1728*epsilon) - 49*f_7/(640*epsilon) - 1597/(55296*epsilon) - 7*pi**4/(86400*epsilon) + pi**6/(54432*epsilon) - 17*f_3/(960*epsilon**2) + f_5/(72*epsilon**2) + pi**4/(28800*epsilon**2) + 455/(13824*epsilon**2) + f_3/(240*epsilon**3) + 35/(2304*epsilon**3) - 17/(1440*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","1987":"5*f_3**2/(288*epsilon) - 6647*f_3/(103680*epsilon) + 469*f_5/(8640*epsilon) - 197*pi**4/(1036800*epsilon) - pi**6/(272160*epsilon) - 847/(311040*epsilon) - 197*f_3/(8640*epsilon**2) + f_5/(720*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 443/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 1/(432*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","1988":"11*f_3/(1920*epsilon) + 83*f_5/(5760*epsilon) - 3977393/(134369280*epsilon) - pi**4/(43200*epsilon) + f_3/(1152*epsilon**2) - pi**4/(28800*epsilon**2) + 346363/(22394880*epsilon**2) - f_3/(240*epsilon**3) + 2815/(373248*epsilon**3) - 1801/(155520*epsilon**4) + 121/(12960*epsilon**5) - 1/(270*epsilon**6)","1989":"-f_3**2/(40*epsilon) + 83*f_3/(2880*epsilon) - 73*f_5/(5760*epsilon) + pi**4/(28800*epsilon) + 343/(46080*epsilon) - 29*f_3/(2880*epsilon**2) + pi**4/(57600*epsilon**2) + 2449/(276480*epsilon**2) + f_3/(480*epsilon**3) + 113/(11520*epsilon**3) - 19/(1920*epsilon**4) - 1/(48*epsilon**5) + 1/(60*epsilon**6)","1990":"f_3**2/(72*epsilon) + 73*f_3/(8640*epsilon) - 97*f_5/(8640*epsilon) - 5569/(276480*epsilon) - pi**6/(54432*epsilon) + 19*pi**4/(86400*epsilon) - 43*f_3/(960*epsilon**2) + 5*f_5/(72*epsilon**2) - pi**4/(5760*epsilon**2) + 1871/(69120*epsilon**2) - f_3/(48*epsilon**3) + 25/(768*epsilon**3) - 29/(1440*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","1991":"197*f_3**2/(8640*epsilon) - 37523*f_3/(622080*epsilon) + 13*f_5/(25920*epsilon) + pi**6/(653184*epsilon) + 239*pi**4/(6220800*epsilon) + 84871/(1866240*epsilon) + 181*f_3/(5184*epsilon**2) - 7*f_5/(4320*epsilon**2) - 14179/(622080*epsilon**2) - pi**4/(10368*epsilon**2) - 7*f_3/(288*epsilon**3) + pi**4/(14400*epsilon**3) + 377/(17280*epsilon**3) + f_3/(120*epsilon**4) - 1/(60*epsilon**4) + 1/(216*epsilon**5)","1992":"197*f_3**2/(2880*epsilon) - 10531*f_3/(103680*epsilon) - 397*f_5/(4320*epsilon) - 11*pi**6/(544320*epsilon) - 89*pi**4/(518400*epsilon) + 89053/(497664*epsilon) - 311*f_3/(17280*epsilon**2) + 101*f_5/(1440*epsilon**2) - 15883/(207360*epsilon**2) + 97*pi**4/(172800*epsilon**2) + 61*f_3/(720*epsilon**3) - 169/(3456*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","1993":"5*f_3**2/(1728*epsilon) - 1261*f_3/(622080*epsilon) + 59*f_5/(10368*epsilon) - 29/(9216*epsilon) - pi**6/(1632960*epsilon) + 341*pi**4/(6220800*epsilon) + 341*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 2/(405*epsilon**2) - 5*f_3/(864*epsilon**3) + 1/(960*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(108*epsilon**4) + 1/(180*epsilon**5)","1994":"-493*f_3**2/(2160*epsilon) - 3419*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) + 763*f_5/(2592*epsilon) + 1607*f_7/(2880*epsilon) - 59*pi**6/(163296*epsilon) - 943/(25920*epsilon) + 151*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 151*f_3/(1080*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 59/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1995":"19*f_3**2/(432*epsilon) - 3299*f_3/(12960*epsilon) - pi**4*f_3/(10800*epsilon) + 1123*f_5/(2592*epsilon) - 61*f_7/(1440*epsilon) - 59*pi**6/(163296*epsilon) + 61/(5184*epsilon) + 47*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 47*f_3/(216*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 11/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","1996":"493*f_3**2/(2160*epsilon) - pi**4*f_3/(1350*epsilon) - 1703*f_3/(25920*epsilon) + 101*f_5/(6480*epsilon) - 2003*f_7/(5760*epsilon) - 37*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) - 2*f_3**2/(45*epsilon**2) - 37*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","1997":"-137*f_3**2/(2880*epsilon) + 47*f_3/(960*epsilon) - 17*f_5/(1080*epsilon) - 11*pi**4/(115200*epsilon) + pi**6/(68040*epsilon) + 3157/(165888*epsilon) - 11*f_3/(960*epsilon**2) + 7*f_5/(1440*epsilon**2) - 71/(3456*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - pi**4/(4800*epsilon**3) - 11/(1152*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(60*epsilon**5)","1998":"3*f_3**2/(160*epsilon) - 3227*f_3/(207360*epsilon) - 37*f_5/(1440*epsilon) + 257/(155520*epsilon) + pi**6/(362880*epsilon) + 271*pi**4/(2073600*epsilon) + 139*f_3/(3456*epsilon**2) - f_5/(40*epsilon**2) - 6539/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 71/(34560*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","1999":"3*f_3**2/(16*epsilon) - 40327*f_3/(103680*epsilon) - 47*f_5/(144*epsilon) + 147*f_7/(640*epsilon) - 301*pi**4/(1036800*epsilon) + 29*pi**6/(181440*epsilon) + 59347/(311040*epsilon) + 1249*f_3/(8640*epsilon**2) - f_5/(30*epsilon**2) - 3007/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 83/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2000":"-4*f_3/(9*epsilon) - 38*f_5/(9*epsilon) + 49*f_7/(80*epsilon) + 14*f_9/(3*epsilon) - 7/(24*epsilon) + 1/(30*epsilon**2)","2001":"-43*f_3**2/(180*epsilon) - 29*f_3*f_5/(36*epsilon) - 659*f_5/(216*epsilon) + 20293*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2002":"13*f_3**2/(160*epsilon) - 55063*f_3/(311040*epsilon) + f_5/(288*epsilon) + pi**6/(136080*epsilon) + 53*pi**4/(124416*epsilon) + 518189/(7464960*epsilon) - 2171*f_3/(12960*epsilon**2) + f_5/(80*epsilon**2) - 59*pi**4/(129600*epsilon**2) + 32503/(124416*epsilon**2) + 83*f_3/(540*epsilon**3) - 2521/(12960*epsilon**3) + pi**4/(10800*epsilon**3) - 2*f_3/(45*epsilon**4) + 11/(216*epsilon**4) - 1/(180*epsilon**5)","2003":"2039*f_3/(12960*epsilon) - f_5/(80*epsilon) - 142619/(622080*epsilon) + 53*pi**4/(129600*epsilon) - 71*f_3/(540*epsilon**2) - pi**4/(10800*epsilon**2) + 2281/(12960*epsilon**2) + 2*f_3/(45*epsilon**3) - 13/(270*epsilon**3) + 1/(180*epsilon**4)","2004":"-17*f_3**2/(1728*epsilon) + 1435*f_3/(373248*epsilon) + 7*f_5/(2160*epsilon) - 83*pi**4/(1244160*epsilon) - pi**6/(816480*epsilon) + 132691/(7464960*epsilon) + 1973*f_3/(77760*epsilon**2) - f_5/(480*epsilon**2) - 44413/(933120*epsilon**2) + 61*pi**4/(777600*epsilon**2) - 29*f_3/(1080*epsilon**3) - pi**4/(64800*epsilon**3) + 359/(9720*epsilon**3) + f_3/(135*epsilon**4) - 1/(80*epsilon**4) + 1/(540*epsilon**5)","2005":"-47*f_3**2/(2160*epsilon) + 211*f_3/(46656*epsilon) - 1507*f_5/(12960*epsilon) - 823*pi**4/(2332800*epsilon) - pi**6/(58320*epsilon) + 2157559/(11197440*epsilon) + 2843*f_3/(19440*epsilon**2) + 71*f_5/(1080*epsilon**2) - 268847/(933120*epsilon**2) + 13*pi**4/(38880*epsilon**2) - 19*f_3/(162*epsilon**3) - pi**4/(16200*epsilon**3) + 733/(4860*epsilon**3) + 4*f_3/(135*epsilon**4) - 29/(810*epsilon**4) + 1/(270*epsilon**5)","2006":"f_3**2/(135*epsilon) - 8993*f_3/(933120*epsilon) + 31*f_5/(2160*epsilon) - 19*pi**6/(1632960*epsilon) + 391*pi**4/(9331200*epsilon) + 159503/(11197440*epsilon) + 1081*f_3/(77760*epsilon**2) - f_5/(120*epsilon**2) - 29*pi**4/(777600*epsilon**2) - 5981/(1866240*epsilon**2) - 179*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 1991/(77760*epsilon**3) + 11*f_3/(540*epsilon**4) - 349/(12960*epsilon**4) + 1/(135*epsilon**5)","2007":"-f_3**2/(30*epsilon) + 2275*f_3/(62208*epsilon) + 37*f_5/(2880*epsilon) - 406273/(7464960*epsilon) - 277*pi**4/(3110400*epsilon) + 19*pi**6/(544320*epsilon) + 83*f_3/(25920*epsilon**2) + f_5/(40*epsilon**2) - 5119/(155520*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 113*f_3/(2160*epsilon**3) - 2239/(51840*epsilon**3) - pi**4/(21600*epsilon**3) - 11*f_3/(180*epsilon**4) + 79/(1080*epsilon**4) - 1/(45*epsilon**5)","2008":"4*f_3**2/(45*epsilon) + 7*f_3/(216*epsilon) - 1637/(6480*epsilon) + pi**4/(3600*epsilon) - 7*f_3/(90*epsilon**2) + 17/(216*epsilon**2) - 1/(90*epsilon**3)","2009":"-f_3**2/(15*epsilon) + 33073*f_3/(62208*epsilon) + 233*f_5/(576*epsilon) - 49*f_7/(80*epsilon) - 3131779/(7464960*epsilon) + 353*pi**4/(3110400*epsilon) + 19*pi**6/(544320*epsilon) - 2819*f_3/(12960*epsilon**2) - 37*f_5/(240*epsilon**2) - 59*pi**4/(129600*epsilon**2) + 55831/(124416*epsilon**2) + 83*f_3/(540*epsilon**3) - 2737/(12960*epsilon**3) + pi**4/(10800*epsilon**3) - 2*f_3/(45*epsilon**4) + 11/(216*epsilon**4) - 1/(180*epsilon**5)","2010":"53*f_3**2/(1080*epsilon) - pi**4*f_3/(5400*epsilon) + 1837*f_3/(25920*epsilon) + 497*f_5/(6480*epsilon) - 9*f_7/(64*epsilon) - 5*pi**6/(11664*epsilon) + 13811/(103680*epsilon) + 19*pi**4/(10368*epsilon) - f_3**2/(90*epsilon**2) + 95*f_3/(432*epsilon**2) - 35*f_5/(108*epsilon**2) - 11*pi**4/(21600*epsilon**2) - 271/(8640*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 5/(144*epsilon**3) + 1/(60*epsilon**4)","2011":"179*f_3**2/(2160*epsilon) - 2167*f_3/(2592*epsilon) - pi**4*f_3/(10800*epsilon) + 2335*f_5/(2592*epsilon) + 499*f_7/(1440*epsilon) - 107*pi**6/(163296*epsilon) - 583/(25920*epsilon) + 403*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 403*f_3/(1080*epsilon**2) - 107*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 59/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","2012":"59*f_3**2/(180*epsilon) + 52*f_3*f_5/(45*epsilon) - pi**4*f_3/(900*epsilon) - 21*f_3_5/(10*epsilon) - 25*f_5/(36*epsilon) + 91*f_7/(540*epsilon) - pi**6/(2268*epsilon) + 1849*pi**8/(9720000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","2013":"343*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 3301*f_3/(25920*epsilon) - 2027*f_5/(3240*epsilon) + 87*f_7/(640*epsilon) - 73*pi**4/(51840*epsilon) + 25*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 73*f_3/(432*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2014":"-f_3**2/(128*epsilon) + 2909*f_3/(207360*epsilon) + f_5/(720*epsilon) - 147493/(4976640*epsilon) - pi**6/(181440*epsilon) + 53*pi**4/(518400*epsilon) + 169*f_3/(34560*epsilon**2) - f_5/(320*epsilon**2) - 2731/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 49*f_3/(1440*epsilon**3) - 581/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","2015":"47*f_3**2/(2880*epsilon) - 377*f_3/(9720*epsilon) + 79*f_5/(1440*epsilon) - 28873/(466560*epsilon) + 61*pi**4/(622080*epsilon) + 13*pi**6/(544320*epsilon) - 175*f_3/(10368*epsilon**2) + 3*f_5/(160*epsilon**2) - 4951/(155520*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","2016":"47*f_3**2/(432*epsilon) - pi**4*f_3/(5400*epsilon) + 277*f_3/(25920*epsilon) - 1039*f_5/(6480*epsilon) - 323*f_7/(5760*epsilon) - pi**4/(51840*epsilon) + pi**6/(11664*epsilon) - f_3**2/(90*epsilon**2) - f_3/(432*epsilon**2) + 7*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2017":"f_3**2/(20*epsilon) + 9*f_3*f_5/(40*epsilon) - f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + 5*f_5/(36*epsilon) - 833*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2018":"-f_3**2/(8*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) + 1253*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2019":"2*f_3**3/(9*epsilon) - 157*f_3**2/(180*epsilon) - 43*f_3/(54*epsilon) + 101*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2020":"1199*f_3/(5760*epsilon) - 757*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 4079/(17280*epsilon) + f_3/(36*epsilon**2) - 67/(1080*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2021":"-97*f_3/(3456*epsilon) + 7*f_5/(480*epsilon) - 11*pi**4/(172800*epsilon) + 2719/(103680*epsilon) - 11*f_3/(1440*epsilon**2) - 191/(34560*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 1/(80*epsilon**3) + 1/(144*epsilon**4)","2022":"3*f_3**2/(20*epsilon) - 31*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) - 29*f_5/(72*epsilon) + 77*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","2023":"-481*f_3/(5760*epsilon) - 7*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 929/(17280*epsilon) + f_3/(36*epsilon**2) - 11/(540*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2024":"7*f_3/(2160*epsilon) + pi**4/(21600*epsilon) + 1805/(165888*epsilon) + f_3/(180*epsilon**2) - 167/(17280*epsilon**2) - 1/(1920*epsilon**3) + 7/(720*epsilon**4) - 1/(180*epsilon**5)","2025":"-13*f_3/(8640*epsilon) - 1399/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(720*epsilon**2) + 77/(207360*epsilon**2) + 43/(6480*epsilon**3) - 23/(4320*epsilon**4) + 1/(540*epsilon**5)","2026":"-f_3**2/(5*epsilon) + 3*f_3*f_5/(5*epsilon) + 27*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 37*f_5/(72*epsilon) - 3479*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2027":"-7*f_3**2/(60*epsilon) + 19*f_3*f_5/(40*epsilon) + 7*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 25*f_5/(72*epsilon) - 2009*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2028":"41*f_3**2/(72*epsilon) - 17*f_3*f_5/(20*epsilon) - 67*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 29*f_5/(36*epsilon) + 8323*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2029":"11*f_3**2/(20*epsilon) + 5*f_3*f_5/(6*epsilon) + 17*f_3/(30*epsilon) - 2*f_3_5/epsilon - 73*f_5/(72*epsilon) - pi**4/(900*epsilon) + pi**6/(4536*epsilon) + 29*pi**8/(283500*epsilon) - 2*f_3/(15*epsilon**2) + f_5/(6*epsilon**2)","2030":"-f_3**2/(360*epsilon) - 3199*f_3/(4320*epsilon) + 577*f_5/(432*epsilon) - 9817/(17280*epsilon) - 13*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) + 31*f_3/(180*epsilon**2) - 7*f_5/(18*epsilon**2) + 19/(120*epsilon**2) - 1/(60*epsilon**3)","2031":"2*f_3**3/(9*epsilon) - 71*f_3**2/(90*epsilon) - 119*f_3/(108*epsilon) + 131*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2032":"-7*f_3**2/(72*epsilon) - 7*f_3*f_5/(20*epsilon) - 67*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 11*f_5/(36*epsilon) + 6923*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2033":"2*f_3**3/(9*epsilon) - 127*f_3**2/(180*epsilon) - 20*f_3/(27*epsilon) + 71*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2034":"157*f_3**2/(2160*epsilon) - 11171*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) + 1273*f_5/(3240*epsilon) - 631*f_7/(5760*epsilon) - 73*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) + f_3**2/(45*epsilon**2) - 73*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2035":"113*f_3/(4320*epsilon) - 10147/(165888*epsilon) + pi**4/(8640*epsilon) + f_3/(72*epsilon**2) - 347/(17280*epsilon**2) + 1/(128*epsilon**3) + 7/(720*epsilon**4) - 1/(180*epsilon**5)","2036":"-109*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 4021*f_3/(12960*epsilon) - 431*f_5/(2592*epsilon) - f_7/(36*epsilon) - 29*pi**6/(163296*epsilon) + 67*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 67*f_3/(1080*epsilon**2) - 29*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2037":"-37*f_3**2/(1080*epsilon) - 781*f_3/(5184*epsilon) + pi**4*f_3/(2700*epsilon) + 1567*f_5/(12960*epsilon) - 71*f_7/(5760*epsilon) - 67*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) + f_3**2/(45*epsilon**2) - 67*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2038":"167*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 187*f_5/(432*epsilon) - 749*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2039":"13*f_3**2/(180*epsilon) + pi**4*f_3/(1800*epsilon) + f_3/(18*epsilon) - 4*f_5/(27*epsilon) - 7*f_7/(480*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2040":"41*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 43*f_3/(180*epsilon) - 71*f_5/(216*epsilon) - 7*f_7/(60*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2041":"25*f_3**2/(72*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 181*f_5/(432*epsilon) - 1169*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2042":"-91*f_3**2/(180*epsilon) + 131*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) + 91*f_5/(216*epsilon) + 2023*f_7/(4320*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2043":"83*f_3**2/(360*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 133*f_5/(432*epsilon) - 343*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2044":"2*f_3**3/(9*epsilon) - 133*f_3**2/(180*epsilon) - 29*f_3/(27*epsilon) + 119*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2045":"47*f_3**2/(360*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 145*f_5/(432*epsilon) - 763*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2046":"-19*f_3**2/(720*epsilon) - 9859*f_3/(103680*epsilon) - 31*f_5/(432*epsilon) + 147*f_7/(640*epsilon) - 16943/(311040*epsilon) + pi**6/(77760*epsilon) + 143*pi**4/(1036800*epsilon) + 37*f_3/(8640*epsilon**2) - 11*f_5/(180*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 389/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + 23/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2047":"157*f_3**2/(2160*epsilon) - 4681*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 599*f_5/(2592*epsilon) + 53*f_7/(480*epsilon) - 19*pi**6/(163296*epsilon) + 137*pi**4/(129600*epsilon) - 2*f_3**2/(45*epsilon**2) + 151*f_3/(540*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","2048":"5879*f_3/(103680*epsilon) - 79*f_5/(1920*epsilon) - 49*f_7/(640*epsilon) - 67*pi**4/(1036800*epsilon) + 64781/(2488320*epsilon) - 109*f_3/(8640*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 5519/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 169/(34560*epsilon**3) + 19/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","2049":"-f_3**2/(12*epsilon) - 1243*f_3/(2880*epsilon) + pi**4*f_3/(1800*epsilon) + 181*f_5/(270*epsilon) - 91*f_7/(960*epsilon) - pi**6/(3402*epsilon) + 11*pi**4/(28800*epsilon) + 22751/(103680*epsilon) + f_3**2/(60*epsilon**2) + 11*f_3/(48*epsilon**2) - 11*f_5/(24*epsilon**2) - pi**4/(1440*epsilon**2) - 269/(8640*epsilon**2) + pi**6/(4536*epsilon**2) - f_3/(12*epsilon**3) + f_5/(6*epsilon**3) - 47/(720*epsilon**3) + 1/(60*epsilon**4)","2050":"-229*f_3**2/(2160*epsilon) - pi**4*f_3/(2700*epsilon) + 45587*f_3/(25920*epsilon) - 7541*f_5/(6480*epsilon) - 1339*f_7/(1920*epsilon) - 13*pi**6/(81648*epsilon) + 221*pi**4/(259200*epsilon) + 17*f_3**2/(180*epsilon**2) - 1157*f_3/(1080*epsilon**2) + 241*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2051":"-23*f_3**2/(2160*epsilon) - 26977*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 5429*f_5/(2592*epsilon) + 761*f_7/(1440*epsilon) - 8981/(25920*epsilon) - 91*pi**4/(129600*epsilon) + 23*pi**6/(163296*epsilon) - f_3**2/(90*epsilon**2) + 137*f_3/(108*epsilon**2) - 185*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 137/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","2052":"f_3**2/(240*epsilon) + 34517*f_3/(103680*epsilon) - 17*f_5/(96*epsilon) - 49*f_7/(320*epsilon) - 67319/(311040*epsilon) - 121*pi**4/(1036800*epsilon) + 19*pi**6/(181440*epsilon) - 443*f_3/(8640*epsilon**2) - f_5/(30*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 1277/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2053":"-f_3**2/(9*epsilon) - 7*f_3*f_5/(20*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 119*f_5/(432*epsilon) + 1631*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2054":"11*f_3**2/(288*epsilon) - 71*f_3/(576*epsilon) + 131*f_5/(4320*epsilon) - pi**4/(6400*epsilon) + 22999/(829440*epsilon) + 5*pi**6/(108864*epsilon) - 53*f_3/(1728*epsilon**2) + f_5/(180*epsilon**2) - 1091/(103680*epsilon**2) + 29*pi**4/(86400*epsilon**2) + 29*f_3/(720*epsilon**3) - 11/(540*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(120*epsilon**5)","2055":"-f_3**2/(90*epsilon) - 8*f_3/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 53*f_5/(108*epsilon) - 343*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2056":"19*f_3**2/(2160*epsilon) - 1667*f_3/(25920*epsilon) - pi**4*f_3/(5400*epsilon) - 34*f_5/(405*epsilon) + 797*f_7/(5760*epsilon) - pi**4/(51840*epsilon) + pi**6/(11664*epsilon) - f_3**2/(90*epsilon**2) - f_3/(432*epsilon**2) + 7*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2057":"37*f_3**2/(960*epsilon) - 5905*f_3/(10368*epsilon) + 43*f_5/(144*epsilon) - 113*pi**4/(207360*epsilon) + pi**6/(22680*epsilon) + 1489/(4860*epsilon) + 317*f_3/(1152*epsilon**2) - 7*f_5/(160*epsilon**2) - 4519/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2058":"-19*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 1633*f_3/(12960*epsilon) + 193*f_5/(2592*epsilon) - 53*f_7/(480*epsilon) - 17*pi**6/(163296*epsilon) + 11*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 11*f_3/(216*epsilon**2) - 17*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2059":"41*f_3**2/(2880*epsilon) - 17399*f_3/(51840*epsilon) - 1363*f_5/(1728*epsilon) + 147*f_7/(160*epsilon) - 217*pi**4/(1036800*epsilon) - 11*pi**6/(544320*epsilon) + 1489/(4860*epsilon) + 109*f_3/(1152*epsilon**2) + 257*f_5/(1440*epsilon**2) - 4519/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2060":"-91*f_3**2/(1080*epsilon) - 10921*f_3/(12960*epsilon) + pi**4*f_3/(2700*epsilon) + 1595*f_5/(2592*epsilon) + 2603*f_7/(5760*epsilon) - 13*pi**6/(163296*epsilon) + 53*pi**4/(129600*epsilon) - 7*f_3**2/(36*epsilon**2) + 167*f_3/(270*epsilon**2) - 59*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","2061":"203*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 8291*f_3/(25920*epsilon) - 4507*f_5/(12960*epsilon) - 211*f_7/(960*epsilon) - 139*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) - 7*f_3**2/(45*epsilon**2) - 257*f_3/(1080*epsilon**2) + 53*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2062":"83*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 8563*f_3/(5184*epsilon) - 16987*f_5/(12960*epsilon) - 929*f_7/(1440*epsilon) - 11*pi**6/(163296*epsilon) + 41*pi**4/(259200*epsilon) + f_3**2/(9*epsilon**2) - 1067*f_3/(1080*epsilon**2) + 55*f_5/(54*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2063":"-f_3**2/(320*epsilon) - 989*f_3/(622080*epsilon) - 253*f_5/(17280*epsilon) - 323*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 8861/(1866240*epsilon) - 323*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 17/(31104*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2064":"7*f_3**2/(180*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 817*f_5/(432*epsilon) + 8729*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2065":"13*f_3**2/(960*epsilon) - 691*f_3/(103680*epsilon) + f_5/(48*epsilon) - pi**6/(90720*epsilon) + 19/(311040*epsilon) + 7*pi**4/(518400*epsilon) + 7*f_3/(4320*epsilon**2) - f_5/(160*epsilon**2) - pi**4/(8640*epsilon**2) + 31/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(540*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2066":"-3*f_3**2/(40*epsilon) + 19*f_3*f_5/(40*epsilon) + 37*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 41*f_5/(144*epsilon) - 833*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2067":"-f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 77*f_5/(216*epsilon) + 1127*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2068":"-31*f_3**2/(90*epsilon) - 5*f_3/(18*epsilon) + pi**4*f_3/(1800*epsilon) + 181*f_5/(216*epsilon) + 49*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2069":"41*f_3**2/(2880*epsilon) - 359*f_3/(20736*epsilon) + 31*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) - pi**4/(103680*epsilon) + 7627/(311040*epsilon) - f_3/(864*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 149/(12960*epsilon**2) - f_3/(72*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2070":"53*f_3**2/(180*epsilon) + 379*f_3*f_5/(180*epsilon) - pi**4*f_3/(900*epsilon) - 33*f_3_5/(10*epsilon) + 17*f_5/(36*epsilon) - 5299*f_7/(4320*epsilon) - pi**6/(2268*epsilon) + 17119*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","2071":"383*f_3**2/(360*epsilon) - 2*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 2513*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2072":"-3*f_3**2/(20*epsilon) + 29*f_3*f_5/(36*epsilon) + 32*f_3/(135*epsilon) + 8*f_5/(3*epsilon) - 4291*f_7/(1080*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","2073":"13*f_3**2/(180*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 119*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 901*f_5/(432*epsilon) + 11137*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2074":"-19*f_3**2/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 3289*f_3/(12960*epsilon) - 143*f_5/(2592*epsilon) - 797*f_7/(5760*epsilon) - 11*pi**6/(163296*epsilon) + 19*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 19*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2075":"43*f_3**2/(90*epsilon) + 179*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(10*epsilon) - 13*f_5/(36*epsilon) - 4193*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 8767*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","2076":"11*f_3**2/(480*epsilon) - 2471*f_3/(62208*epsilon) + 119*f_5/(8640*epsilon) - pi**6/(90720*epsilon) - 313/(1866240*epsilon) + 131*pi**4/(3110400*epsilon) + 131*f_3/(25920*epsilon**2) - 7*f_5/(720*epsilon**2) - 3491/(311040*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 17*f_3/(2160*epsilon**3) - pi**4/(21600*epsilon**3) + 107/(12960*epsilon**3) - f_3/(180*epsilon**4) + 31/(2160*epsilon**4) - 1/(90*epsilon**5)","2077":"-13*f_3**2/(180*epsilon) + f_3*f_5/(9*epsilon) + 145*f_5/(216*epsilon) - 2429*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2078":"707*f_3/(34560*epsilon) + 19*f_5/(5760*epsilon) - 17893/(829440*epsilon) + pi**4/(69120*epsilon) + 5*f_3/(1152*epsilon**2) - 469/(27648*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(80*epsilon**3) + 53/(1920*epsilon**3) - 13/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","2079":"319*f_3**2/(12960*epsilon) - 7937*f_3/(155520*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 241*f_5/(77760*epsilon) - 317*f_7/(8640*epsilon) + 53*pi**4/(311040*epsilon) + 15673/(622080*epsilon) + 29*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) + 53*f_3/(2592*epsilon**2) + 29*f_5/(1296*epsilon**2) - 1121/(51840*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 49/(4320*epsilon**3) - 1/(360*epsilon**4)","2080":"-323*f_3**2/(6480*epsilon) + 17*pi**4*f_3/(64800*epsilon) + 14561*f_3/(155520*epsilon) - 749*f_5/(9720*epsilon) + 5*f_7/(96*epsilon) - 19*pi**6/(489888*epsilon) - 13*pi**4/(1555200*epsilon) + 17*f_3**2/(1080*epsilon**2) - 13*f_3/(12960*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2081":"-41*f_3**2/(2880*epsilon) - 9241*f_3/(373248*epsilon) + 2353*f_5/(51840*epsilon) - pi**6/(136080*epsilon) - 2053/(2239488*epsilon) + 581*pi**4/(3732480*epsilon) + 419*f_3/(31104*epsilon**2) - 23*f_5/(4320*epsilon**2) - 3227/(233280*epsilon**2) - 71*pi**4/(1555200*epsilon**2) - 71*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 581/(62208*epsilon**3) + f_3/(1080*epsilon**4) - 1/(324*epsilon**4) + 1/(2160*epsilon**5)","2082":"-19*f_3**2/(2880*epsilon) - 30257*f_3/(1866240*epsilon) - 371*f_5/(51840*epsilon) - 21761/(11197440*epsilon) + pi**6/(544320*epsilon) + 1573*pi**4/(18662400*epsilon) + 1573*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 16177/(1866240*epsilon**2) - 53*pi**4/(1555200*epsilon**2) - 53*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 751/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 79/(12960*epsilon**4) + 1/(540*epsilon**5)","2083":"-1661*f_3/(207360*epsilon) + f_5/(2304*epsilon) - 114953/(89579520*epsilon) + 11*pi**4/(414720*epsilon) + 13*f_3/(6912*epsilon**2) - 1471/(933120*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 271/(20736*epsilon**3) - 1487/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","2084":"-187*f_3/(41472*epsilon) - 7*f_5/(11520*epsilon) - 326125/(17915904*epsilon) - 11*pi**4/(2073600*epsilon) - 67*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 61/(466560*epsilon**2) + 7*f_3/(1440*epsilon**3) + 1607/(103680*epsilon**3) - 1631/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","2085":"269*f_3**2/(2880*epsilon) - 2657*f_3/(19440*epsilon) + 7*f_5/(540*epsilon) - pi**6/(181440*epsilon) + 797/(1492992*epsilon) + 559*pi**4/(3110400*epsilon) + 559*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 2029/(77760*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - pi**4/(43200*epsilon**3) + 29/(10368*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","2086":"-2981*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + 91*pi**4/(6220800*epsilon) + 239033/(89579520*epsilon) + 91*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 24301/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 1583/(622080*epsilon**3) - 349/(34560*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","2087":"2837*f_3/(51840*epsilon) + 77*f_5/(2880*epsilon) - 200963/(2488320*epsilon) + 41*pi**4/(518400*epsilon) + 217*f_3/(8640*epsilon**2) - 12979/(414720*epsilon**2) + pi**4/(86400*epsilon**2) - 11*f_3/(180*epsilon**3) + 8789/(138240*epsilon**3) - 19/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","2088":"-37*f_3/(864*epsilon) - 7*f_5/(180*epsilon) - pi**4/(34560*epsilon) + 64727/(829440*epsilon) - 7*f_3/(288*epsilon**2) - pi**4/(14400*epsilon**2) + 3427/(138240*epsilon**2) + 3*f_3/(40*epsilon**3) - 979/(15360*epsilon**3) + 359/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","2089":"-97*f_3**2/(960*epsilon) + 3157*f_3/(19440*epsilon) + 7*f_5/(540*epsilon) - 1169*pi**4/(3110400*epsilon) - pi**6/(181440*epsilon) + 17233/(7464960*epsilon) - 1169*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) + pi**4/(16200*epsilon**2) + 2507/(77760*epsilon**2) + f_3/(135*epsilon**3) - 1007/(51840*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","2090":"-3*f_3**2/(320*epsilon) + 743*f_3/(207360*epsilon) + 3*f_5/(640*epsilon) - 129823/(4976640*epsilon) + 5*pi**4/(82944*epsilon) + pi**6/(90720*epsilon) + 25*f_3/(3456*epsilon**2) + f_5/(160*epsilon**2) - 10363/(414720*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 11*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 133/(6912*epsilon**3) - f_3/(120*epsilon**4) + 11/(720*epsilon**4) - 1/(80*epsilon**5)","2091":"-f_3**2/(864*epsilon) + 259*f_3/(41472*epsilon) + 1771*f_5/(103680*epsilon) - 148379/(7464960*epsilon) - 7*pi**4/(207360*epsilon) - pi**6/(326592*epsilon) - 59*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 29101/(1492992*epsilon**2) - f_3/(1440*epsilon**3) - 193/(41472*epsilon**3) - 139/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","2092":"23*f_3/(960*epsilon) - f_5/(36*epsilon) - 1391/(69120*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 163/(23040*epsilon**2) + 1/(96*epsilon**3) + 7/(1440*epsilon**4) - 1/(180*epsilon**5)","2093":"1937*f_3/(414720*epsilon) + 97*f_5/(34560*epsilon) - 4490971/(537477120*epsilon) + pi**4/(1036800*epsilon) - f_3/(17280*epsilon**2) - pi**4/(207360*epsilon**2) + 51481/(14929920*epsilon**2) - f_3/(1728*epsilon**3) - 1507/(414720*epsilon**3) + 133/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(1620*epsilon**6)","2094":"-101*f_3/(17280*epsilon) - 31*f_5/(11520*epsilon) + pi**4/(230400*epsilon) + 213533/(14929920*epsilon) + 7*f_3/(3840*epsilon**2) + 653/(829440*epsilon**2) + 7*pi**4/(345600*epsilon**2) - f_3/(360*epsilon**3) - 5411/(622080*epsilon**3) - 53/(20736*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","2095":"-3*f_3**2/(80*epsilon) + 15881*f_3/(207360*epsilon) + 61*f_5/(5760*epsilon) + 49*f_7/(640*epsilon) - 347101/(4976640*epsilon) - pi**6/(80640*epsilon) - pi**4/(32400*epsilon) - 1127*f_3/(17280*epsilon**2) - 11*f_5/(480*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 84971/(829440*epsilon**2) + 11*f_3/(720*epsilon**3) - 2749/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 53/(5760*epsilon**4) - 1/(480*epsilon**5)","2096":"-17*f_3/(4320*epsilon) + f_5/(1280*epsilon) - pi**4/(138240*epsilon) + 39161/(14929920*epsilon) + f_3/(2304*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 4237/(829440*epsilon**2) - f_3/(360*epsilon**3) - 3611/(622080*epsilon**3) - 553/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","2097":"f_3**2/(480*epsilon) + 8969*f_3/(207360*epsilon) + 431*f_5/(5760*epsilon) - 49*f_7/(640*epsilon) - 409741/(4976640*epsilon) + 7*pi**4/(64800*epsilon) + 11*pi**6/(725760*epsilon) - 839*f_3/(17280*epsilon**2) - 31*f_5/(480*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 74027/(829440*epsilon**2) + 11*f_3/(720*epsilon**3) - 2173/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 53/(5760*epsilon**4) - 1/(480*epsilon**5)","2098":"7*f_3**2/(480*epsilon) - 347*f_3/(3840*epsilon) - 19*f_5/(480*epsilon) + 49*f_7/(640*epsilon) - pi**6/(36288*epsilon) + 29*pi**4/(115200*epsilon) + 407/(7680*epsilon) - f_3/(160*epsilon**2) + f_5/(16*epsilon**2) - 295/(6144*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 281/(15360*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2099":"-f_3**2/(1440*epsilon) + 299*f_3/(6912*epsilon) - 319*f_5/(8640*epsilon) - 147*f_7/(640*epsilon) - 47*pi**4/(345600*epsilon) + pi**6/(108864*epsilon) + 9359/(69120*epsilon) - f_3/(120*epsilon**2) + f_5/(144*epsilon**2) - 3887/(55296*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 43/(46080*epsilon**3) + 37/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2100":"f_3/(1080*epsilon) - 7*f_5/(288*epsilon) - pi**4/(21600*epsilon) + 14669/(829440*epsilon) - f_3/(180*epsilon**2) + 2813/(276480*epsilon**2) + 221/(23040*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2101":"7*f_3**2/(720*epsilon) + 11663*f_3/(103680*epsilon) - 295*f_5/(3456*epsilon) - pi**6/(13608*epsilon) - 18707/(497664*epsilon) + 569*pi**4/(1036800*epsilon) + 25*f_3/(1728*epsilon**2) - f_5/(72*epsilon**2) - 29*pi**4/(172800*epsilon**2) + 28511/(829440*epsilon**2) - 29*f_3/(1440*epsilon**3) + 173/(6912*epsilon**3) - 29/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","2102":"65*f_3**2/(576*epsilon) + 1901*f_3/(103680*epsilon) - f_5/(216*epsilon) - 147*f_7/(640*epsilon) - 13*pi**4/(103680*epsilon) + 6457/(311040*epsilon) + 29*pi**6/(544320*epsilon) - 13*f_3/(864*epsilon**2) + 61*f_5/(1440*epsilon**2) - 8/(405*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 5/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2103":"f_3**2/(180*epsilon) + 589*f_3/(3840*epsilon) - 857*f_5/(4320*epsilon) - pi**6/(54432*epsilon) + 11*pi**4/(115200*epsilon) + 10411/(414720*epsilon) + f_3/(160*epsilon**2) - f_5/(72*epsilon**2) - pi**4/(9600*epsilon**2) + 355/(13824*epsilon**2) + f_3/(120*epsilon**3) + 323/(46080*epsilon**3) - 53/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","2104":"-2159*f_3/(51840*epsilon) - 77*f_5/(2880*epsilon) - 11*pi**4/(518400*epsilon) + 123119/(2488320*epsilon) - 11*f_3/(4320*epsilon**2) - pi**4/(86400*epsilon**2) + 4103/(829440*epsilon**2) - f_3/(720*epsilon**3) + 551/(69120*epsilon**3) + 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2105":"229*f_3/(11520*epsilon) - 7*f_5/(480*epsilon) - 7*pi**4/(115200*epsilon) + 137/(138240*epsilon) - f_3/(80*epsilon**2) - pi**4/(14400*epsilon**2) + 617/(23040*epsilon**2) + f_3/(80*epsilon**3) + 163/(46080*epsilon**3) - 37/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","2106":"13*f_3**2/(320*epsilon) - 24307*f_3/(103680*epsilon) + 61*f_5/(288*epsilon) - 2887/(62208*epsilon) - 173*pi**4/(518400*epsilon) + 13*pi**6/(181440*epsilon) - 173*f_3/(4320*epsilon**2) + 9*f_5/(160*epsilon**2) - pi**4/(8640*epsilon**2) - 73/(12960*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2107":"247*f_3/(124416*epsilon) + 7*f_5/(34560*epsilon) + 7*pi**4/(2073600*epsilon) + 11568889/(806215680*epsilon) + 29*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 7463/(6718464*epsilon**2) - 7*f_3/(4320*epsilon**3) - 16787/(1399680*epsilon**3) + 8861/(933120*epsilon**4) - 77/(19440*epsilon**5) + 1/(1296*epsilon**6)","2108":"19*f_3**2/(8640*epsilon) + 87613*f_3/(5598720*epsilon) + 7*f_5/(1920*epsilon) - 3169*pi**4/(55987200*epsilon) - pi**6/(1632960*epsilon) + 6899/(33592320*epsilon) - 3169*f_3/(466560*epsilon**2) - 7*f_5/(12960*epsilon**2) + pi**4/(57600*epsilon**2) + 33257/(5598720*epsilon**2) + f_3/(480*epsilon**3) - 1381/(233280*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 37/(12960*epsilon**4) - 1/(1620*epsilon**5)","2109":"23*f_3**2/(1440*epsilon) - 16849*f_3/(373248*epsilon) - 7*f_5/(640*epsilon) - 25919/(22394880*epsilon) + pi**6/(272160*epsilon) + 2903*pi**4/(18662400*epsilon) + 2903*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - 20887/(1866240*epsilon**2) - pi**4/(19200*epsilon**2) - f_3/(160*epsilon**3) + pi**4/(64800*epsilon**3) + 1693/(155520*epsilon**3) + f_3/(540*epsilon**4) - 13/(1440*epsilon**4) + 1/(270*epsilon**5)","2110":"77*f_3**2/(2880*epsilon) - 859*f_3/(38880*epsilon) + 7*f_5/(540*epsilon) - pi**6/(181440*epsilon) - 89*pi**4/(3110400*epsilon) + 16781/(1492992*epsilon) - 89*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 139/(77760*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - 287/(51840*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","2111":"209*f_3/(51840*epsilon) + 23*f_5/(3840*epsilon) - 3856123/(134369280*epsilon) + pi**4/(207360*epsilon) + 31*f_3/(6912*epsilon**2) - 12791/(4478976*epsilon**2) + 7*pi**4/(345600*epsilon**2) - 19*f_3/(1440*epsilon**3) + 80243/(3732480*epsilon**3) - 701/(38880*epsilon**4) + 65/(5184*epsilon**5) - 1/(216*epsilon**6)","2112":"-1151*f_3/(311040*epsilon) - 263*f_5/(34560*epsilon) + 7*pi**4/(172800*epsilon) + 141143/(26873856*epsilon) + 7*f_3/(1440*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 135581/(44789760*epsilon**2) - 29*f_3/(8640*epsilon**3) + 1297/(373248*epsilon**3) - 3233/(311040*epsilon**4) + 199/(12960*epsilon**5) - 1/(108*epsilon**6)","2113":"869*f_3/(51840*epsilon) + 7*f_5/(2880*epsilon) + pi**4/(64800*epsilon) + 11353/(2488320*epsilon) + 61*f_3/(8640*epsilon**2) - 5119/(414720*epsilon**2) + pi**4/(86400*epsilon**2) - 7*f_3/(360*epsilon**3) + 1013/(138240*epsilon**3) + 3/(256*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","2114":"269*f_3**2/(2880*epsilon) - 445*f_3/(3888*epsilon) - 2*f_5/(135*epsilon) - pi**6/(181440*epsilon) + 33361/(7464960*epsilon) + 559*pi**4/(3110400*epsilon) + 559*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 1813/(77760*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - pi**4/(43200*epsilon**3) + 29/(10368*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","2115":"-5*f_3**2/(54*epsilon) - 1931*f_3/(2592*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 2147*f_5/(2592*epsilon) + 877*f_7/(2880*epsilon) - 2*pi**6/(5103*epsilon) + 221*pi**4/(129600*epsilon) + 11*f_3**2/(360*epsilon**2) + 221*f_3/(1080*epsilon**2) - 8*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2116":"f_3**2/(1440*epsilon) + 2999*f_3/(51840*epsilon) + 121*f_5/(8640*epsilon) - 143531/(2488320*epsilon) - pi**6/(108864*epsilon) + pi**4/(10368*epsilon) + 47*f_3/(1728*epsilon**2) - f_5/(144*epsilon**2) - 2015/(82944*epsilon**2) + pi**4/(86400*epsilon**2) - 11*f_3/(180*epsilon**3) + 1489/(27648*epsilon**3) - 19/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","2117":"7*f_3**2/(1440*epsilon) + 203*f_3/(12960*epsilon) + 793*f_5/(8640*epsilon) - 241703/(2488320*epsilon) - pi**6/(108864*epsilon) + 41*pi**4/(518400*epsilon) + 217*f_3/(8640*epsilon**2) - f_5/(144*epsilon**2) - 1151/(82944*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 8597/(138240*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","2118":"77*f_3**2/(2880*epsilon) - 2063*f_3/(77760*epsilon) + 77*f_5/(4320*epsilon) - 35029/(1492992*epsilon) - 623*pi**4/(3110400*epsilon) - pi**6/(181440*epsilon) + 241*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 707/(31104*epsilon**2) + 11*f_3/(1080*epsilon**3) - 577/(25920*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","2119":"637*f_3/(34560*epsilon) + 7*f_5/(1920*epsilon) + 3979/(829440*epsilon) + 19*pi**4/(345600*epsilon) + f_3/(576*epsilon**2) - 3691/(276480*epsilon**2) - pi**4/(19200*epsilon**2) - f_3/(160*epsilon**3) + 91/(11520*epsilon**3) + 7/(1152*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","2120":"f_3**2/(135*epsilon) - 29*f_3/(2592*epsilon) - pi**4*f_3/(21600*epsilon) + 47*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(10206*epsilon) - 1121/(34560*epsilon) + 7*pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + 7*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) - 5/(288*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(80*epsilon**3) + 1/(120*epsilon**4)","2121":"-113*f_3**2/(4320*epsilon) - 511*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 157*f_5/(1620*epsilon) - 359*f_7/(2880*epsilon) - pi**4/(6480*epsilon) + 23*pi**6/(326592*epsilon) + f_3**2/(360*epsilon**2) - f_3/(54*epsilon**2) + 23*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2122":"-7*f_3**2/(480*epsilon) - 1301*f_3/(9720*epsilon) - 247*f_5/(2880*epsilon) - 23*pi**6/(544320*epsilon) - 77*pi**4/(388800*epsilon) + 661547/(1866240*epsilon) + 373*f_3/(5184*epsilon**2) + 3*f_5/(20*epsilon**2) - 69881/(311040*epsilon**2) + 77*pi**4/(259200*epsilon**2) + 167*f_3/(2160*epsilon**3) - 3643/(51840*epsilon**3) - pi**4/(21600*epsilon**3) - 11*f_3/(180*epsilon**4) + 149/(2160*epsilon**4) - 1/(72*epsilon**5)","2123":"59*f_3**2/(288*epsilon) + 22841*f_3/(103680*epsilon) - 1351*f_5/(1728*epsilon) + 371*pi**4/(1036800*epsilon) + 11*pi**6/(272160*epsilon) + 59347/(311040*epsilon) - 2111*f_3/(8640*epsilon**2) + 301*f_5/(720*epsilon**2) - 3007/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 83/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2124":"2347*f_3/(207360*epsilon) + 31*f_5/(2160*epsilon) - 5803051/(268738560*epsilon) - 7*pi**4/(259200*epsilon) - 389*f_3/(17280*epsilon**2) + pi**4/(43200*epsilon**2) + 541973/(22394880*epsilon**2) + 19*f_3/(1440*epsilon**3) - 4235/(373248*epsilon**3) - 199/(155520*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2125":"-1403*f_3/(12960*epsilon) + 407*f_5/(1920*epsilon) - 101189/(1244160*epsilon) + pi**4/(5184*epsilon) + 107*f_3/(3456*epsilon**2) + pi**4/(172800*epsilon**2) + 635/(82944*epsilon**2) - 7*f_3/(720*epsilon**3) + 215/(6912*epsilon**3) - 3/(640*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2126":"37*f_3/(1920*epsilon) - f_5/(36*epsilon) - 3577/(138240*epsilon) - pi**4/(19200*epsilon) + f_3/(240*epsilon**2) - 19/(1152*epsilon**2) + 3/(640*epsilon**3) + 1/(180*epsilon**4) - 1/(360*epsilon**5)","2127":"f_3**2/(2160*epsilon) + 179*f_3/(51840*epsilon) + 407*f_5/(25920*epsilon) - pi**6/(163296*epsilon) - 44483/(44789760*epsilon) + 11*pi**4/(518400*epsilon) + 11*f_3/(4320*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 7273/(3732480*epsilon**2) - f_3/(720*epsilon**3) - 2351/(311040*epsilon**3) + 17/(5184*epsilon**4) + 5/(432*epsilon**5) - 1/(108*epsilon**6)","2128":"-1213*f_3/(25920*epsilon) + 263*f_5/(8640*epsilon) - 29*pi**4/(518400*epsilon) + 15071/(559872*epsilon) - 97*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 277/(41472*epsilon**2) + f_3/(180*epsilon**3) - 53/(3456*epsilon**3) - 11/(8640*epsilon**4) + 1/(180*epsilon**5) - 1/(540*epsilon**6)","2129":"-f_3**2/(720*epsilon) - 35*f_3/(20736*epsilon) - 373*f_5/(17280*epsilon) - 109*pi**4/(1036800*epsilon) + 5063/(2488320*epsilon) + pi**6/(54432*epsilon) - 109*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 3839/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 221/(17280*epsilon**3) - 31/(1920*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","2130":"-377*f_3/(5184*epsilon) - 7*f_5/(720*epsilon) + 17*pi**4/(259200*epsilon) + 15643/(311040*epsilon) + 17*f_3/(2160*epsilon**2) - 443/(25920*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) - 1/(432*epsilon**3) + 1/(180*epsilon**4)","2131":"1139*f_3/(10368*epsilon) - 847*f_5/(5760*epsilon) - 49*f_7/(320*epsilon) - 131*pi**4/(518400*epsilon) + 161569/(1244160*epsilon) - 25*f_3/(3456*epsilon**2) - 13649/(414720*epsilon**2) + 13*pi**4/(172800*epsilon**2) - f_3/(720*epsilon**3) + 47/(6912*epsilon**3) + 7/(1920*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2132":"-187*f_3**2/(2160*epsilon) - 1433*f_3/(5184*epsilon) + pi**4*f_3/(2160*epsilon) + 5993*f_5/(12960*epsilon) - 15*f_7/(64*epsilon) - 41*pi**6/(163296*epsilon) - 43*pi**4/(259200*epsilon) + 4187/(11520*epsilon) + f_3**2/(36*epsilon**2) + 59*f_3/(2160*epsilon**2) - 41*f_5/(216*epsilon**2) - 229/(8640*epsilon**2) + pi**4/(4320*epsilon**2) + pi**6/(13608*epsilon**2) + f_3/(36*epsilon**3) + f_5/(18*epsilon**3) - 11/(144*epsilon**3) + 1/(60*epsilon**4)","2133":"-25*f_3**2/(36*epsilon) + 11*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 481*f_5/(432*epsilon) + 1029*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2134":"-431*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 8807*f_3/(12960*epsilon) + 3581*f_5/(2592*epsilon) - 513*f_7/(320*epsilon) - 8981/(25920*epsilon) - 25*pi**6/(163296*epsilon) + 161*pi**4/(129600*epsilon) + 7*f_3**2/(45*epsilon**2) + 11*f_3/(108*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 137/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","2135":"-9*f_3**2/(160*epsilon) - 22339*f_3/(103680*epsilon) - 89*f_5/(576*epsilon) + 147*f_7/(320*epsilon) - 4573/(62208*epsilon) + 47*pi**4/(1036800*epsilon) + pi**6/(12960*epsilon) + 661*f_3/(8640*epsilon**2) - 23*f_5/(240*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 59/(5184*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 59/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2136":"11*f_3**2/(2160*epsilon) + pi**4*f_3/(1350*epsilon) + 931*f_3/(5184*epsilon) - 239*f_5/(1620*epsilon) - 23*f_7/(128*epsilon) - 319*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) - 5*f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2137":"f_3/(480*epsilon) + 53*f_5/(640*epsilon) - 1127/(15360*epsilon) + pi**4/(28800*epsilon) + 23*f_3/(1920*epsilon**2) + pi**4/(19200*epsilon**2) + 823/(46080*epsilon**2) - f_3/(240*epsilon**3) + 83/(3840*epsilon**3) - 11/(5760*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2138":"-f_3**2/(30*epsilon) + 3*f_3*f_5/(5*epsilon) + 13*f_3/(24*epsilon) - 9*f_3_5/(40*epsilon) + 4*f_5/(3*epsilon) - 5243*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2139":"f_3**2/(720*epsilon) - f_3/(30*epsilon) + 781*f_5/(17280*epsilon) + 49*f_7/(640*epsilon) - 25337/(414720*epsilon) - pi**6/(54432*epsilon) + pi**4/(9600*epsilon) - 11*f_3/(640*epsilon**2) + f_5/(36*epsilon**2) + pi**4/(19200*epsilon**2) + 2437/(138240*epsilon**2) - f_3/(240*epsilon**3) + 217/(11520*epsilon**3) - 11/(5760*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2140":"-31*f_3**2/(360*epsilon) + 32981*f_3/(103680*epsilon) - 193*f_5/(864*epsilon) - 67319/(311040*epsilon) - 649*pi**4/(1036800*epsilon) + 107*pi**6/(544320*epsilon) - 971*f_3/(8640*epsilon**2) + 13*f_5/(360*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 1277/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2141":"-3*f_3**2/(64*epsilon) - 1033*f_3/(20736*epsilon) + 221*f_5/(2880*epsilon) + pi**6/(90720*epsilon) + 27697/(2488320*epsilon) + 49*pi**4/(259200*epsilon) - f_3/(432*epsilon**2) + f_5/(160*epsilon**2) - 3109/(103680*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 1/(1080*epsilon**3) - f_3/(120*epsilon**4) + 7/(360*epsilon**4) - 1/(120*epsilon**5)","2142":"-667*f_3/(8640*epsilon) + 61*f_5/(180*epsilon) - 4481/(25920*epsilon) + 11*pi**4/(86400*epsilon) + 11*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) - 11/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2143":"f_3**2/(10*epsilon) + 27893*f_3/(103680*epsilon) - 101*f_5/(144*epsilon) + 311*pi**4/(1036800*epsilon) + pi**6/(20160*epsilon) + 59347/(311040*epsilon) - 2171*f_3/(8640*epsilon**2) + 17*f_5/(40*epsilon**2) - 3007/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 83/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2144":"-13*f_3**2/(432*epsilon) - pi**4*f_3/(5400*epsilon) - 131*f_3/(25920*epsilon) - 739*f_5/(6480*epsilon) + 797*f_7/(5760*epsilon) - 5*pi**4/(10368*epsilon) + 13*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 25*f_3/(432*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2145":"-f_3**2/(720*epsilon) - 7841*f_3/(34560*epsilon) - 1385*f_5/(3456*epsilon) + 49*f_7/(80*epsilon) - 23*pi**4/(345600*epsilon) + pi**6/(54432*epsilon) + 7951/(165888*epsilon) - 37*f_3/(2880*epsilon**2) + f_5/(72*epsilon**2) - 19/(30720*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) + 37/(3840*epsilon**3) + 11/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","2146":"-127*f_3**2/(432*epsilon) - 25829*f_3/(25920*epsilon) + 7*pi**4*f_3/(10800*epsilon) + 23197*f_5/(12960*epsilon) + 607*f_7/(1440*epsilon) - 16759/(34560*epsilon) - 43*pi**6/(163296*epsilon) + pi**4/(10368*epsilon) + f_3**2/(180*epsilon**2) + 2083*f_3/(2160*epsilon**2) - 361*f_5/(216*epsilon**2) - 23*pi**4/(21600*epsilon**2) + 535/(1728*epsilon**2) + 5*pi**6/(13608*epsilon**2) - 23*f_3/(180*epsilon**3) + 5*f_5/(18*epsilon**3) - 79/(720*epsilon**3) + 1/(60*epsilon**4)","2147":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) + 32*f_3/(135*epsilon) + 19*f_5/(12*epsilon) - 4487*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","2148":"41*f_3**2/(2880*epsilon) - 359*f_3/(20736*epsilon) + 31*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) - pi**4/(103680*epsilon) + 7627/(311040*epsilon) - f_3/(864*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 149/(12960*epsilon**2) - f_3/(72*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2149":"61*f_3**2/(2880*epsilon) + 16849*f_3/(51840*epsilon) - 1109*f_5/(1728*epsilon) - 61*pi**6/(544320*epsilon) + 311*pi**4/(1036800*epsilon) + 1489/(4860*epsilon) - 27*f_3/(128*epsilon**2) + 757*f_5/(1440*epsilon**2) - 4519/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2150":"39*f_3**2/(320*epsilon) - 3601*f_3/(10368*epsilon) - 11*f_5/(144*epsilon) - 113*pi**4/(207360*epsilon) + pi**6/(22680*epsilon) + 1489/(4860*epsilon) + 317*f_3/(1152*epsilon**2) - 7*f_5/(160*epsilon**2) - 4519/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2151":"7*f_3**2/(45*epsilon) - 17*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 119*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 541*f_5/(432*epsilon) + 9947*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2152":"7*f_3**2/(540*epsilon) - 37*f_3/(17280*epsilon) + 433*f_5/(12960*epsilon) - 7699/(155520*epsilon) + pi**4/(51840*epsilon) + 17*pi**6/(1632960*epsilon) - 197*f_3/(8640*epsilon**2) - 41*f_5/(1080*epsilon**2) + pi**4/(28800*epsilon**2) + 47/(720*epsilon**2) + 4*f_3/(135*epsilon**3) - 83/(3240*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","2153":"-299*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 15457*f_3/(25920*epsilon) + 3119*f_5/(6480*epsilon) + 13*f_7/(160*epsilon) - 7261/(6480*epsilon) + 5*pi**6/(163296*epsilon) + 47*pi**4/(51840*epsilon) + 7*f_3**2/(45*epsilon**2) - 1639*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 37*pi**4/(43200*epsilon**2) + pi**6/(6804*epsilon**2) + 923/(1152*epsilon**2) + 19*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 7/(36*epsilon**3) + 1/(60*epsilon**4)","2154":"-f_3**2/(960*epsilon) + 509*f_3/(103680*epsilon) + 11*f_5/(288*epsilon) - pi**6/(25920*epsilon) + 1231/(311040*epsilon) + 17*pi**4/(103680*epsilon) + 17*f_3/(864*epsilon**2) - 13*f_5/(480*epsilon**2) - pi**4/(8640*epsilon**2) + 19/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2155":"f_3**2/(576*epsilon) + 3163*f_3/(622080*epsilon) - 563*f_5/(17280*epsilon) - 127*pi**4/(1244160*epsilon) - 3391/(1866240*epsilon) + pi**6/(77760*epsilon) - 127*f_3/(10368*epsilon**2) + 13*f_5/(1440*epsilon**2) + 263/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2156":"-2*f_3**2/(45*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 499*f_5/(432*epsilon) + 2863*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2157":"f_3**2/(120*epsilon) + 19*f_3*f_5/(40*epsilon) + 197*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 89*f_5/(144*epsilon) - 3773*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2158":"-79*f_3**2/(360*epsilon) - 13*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 139*f_5/(216*epsilon) + 7*f_7/(45*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2159":"-43*f_3**2/(320*epsilon) - 21211*f_3/(103680*epsilon) - 49*f_5/(288*epsilon) + 49*f_7/(80*epsilon) - pi**6/(25920*epsilon) + 1243/(311040*epsilon) + 169*pi**4/(518400*epsilon) + 169*f_3/(4320*epsilon**2) - 13*f_5/(480*epsilon**2) - 43/(3240*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2160":"-23*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) + 67*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 25*f_5/(48*epsilon) + 637*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2161":"-97*f_3**2/(360*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 1729*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2162":"5*f_3**2/(432*epsilon) - 20299*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 5141*f_5/(2592*epsilon) - 401*f_7/(1440*epsilon) - 37*pi**4/(129600*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(18*epsilon**2) + 559*f_3/(540*epsilon**2) - 149*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","2163":"-61*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 497*f_5/(216*epsilon) + 13069*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2164":"41*f_3**2/(2160*epsilon) - pi**4*f_3/(2700*epsilon) + 42779*f_3/(25920*epsilon) - 13031*f_5/(6480*epsilon) + 157*f_7/(1152*epsilon) - 13*pi**6/(81648*epsilon) + 221*pi**4/(259200*epsilon) + 17*f_3**2/(180*epsilon**2) - 1157*f_3/(1080*epsilon**2) + 241*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2165":"223*f_3/(17280*epsilon) - 13*f_5/(480*epsilon) - 23*pi**4/(172800*epsilon) + 9847/(414720*epsilon) - 23*f_3/(1440*epsilon**2) + 133/(34560*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 1/(90*epsilon**3) + 1/(240*epsilon**4)","2166":"-541*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 853*f_3/(12960*epsilon) + 325*f_5/(2592*epsilon) + 97*f_7/(288*epsilon) - 65*pi**6/(163296*epsilon) + 211*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 211*f_3/(1080*epsilon**2) - 65*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2167":"f_3**2/(120*epsilon) - 9233*f_3/(207360*epsilon) - 11*f_5/(288*epsilon) + 49*f_7/(640*epsilon) - pi**6/(40320*epsilon) - 83*pi**4/(2073600*epsilon) + 44761/(4976640*epsilon) - 181*f_3/(17280*epsilon**2) + f_5/(60*epsilon**2) - 2357/(82944*epsilon**2) + 29*pi**4/(172800*epsilon**2) + 29*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 181/(34560*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(240*epsilon**5)","2168":"17*f_3**2/(1728*epsilon) - 82699*f_3/(1866240*epsilon) + f_5/(180*epsilon) - 559*pi**4/(18662400*epsilon) + pi**6/(816480*epsilon) + 3143/(69984*epsilon) + 1537*f_3/(31104*epsilon**2) + f_5/(1440*epsilon**2) - 114077/(1866240*epsilon**2) + 13*pi**4/(311040*epsilon**2) - 119*f_3/(2592*epsilon**3) - pi**4/(129600*epsilon**3) + 8413/(155520*epsilon**3) + 19*f_3/(1080*epsilon**4) - 79/(3240*epsilon**4) + 1/(216*epsilon**5)","2169":"29*f_3**2/(480*epsilon) - 6397*f_3/(41472*epsilon) + 11*f_5/(576*epsilon) - 83*pi**4/(2073600*epsilon) + pi**6/(362880*epsilon) + 473737/(4976640*epsilon) + 1547*f_3/(17280*epsilon**2) - f_5/(40*epsilon**2) - 30217/(414720*epsilon**2) + 29*pi**4/(172800*epsilon**2) + 29*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 107/(34560*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(240*epsilon**5)","2170":"-151*f_3**2/(2880*epsilon) + 3319*f_3/(51840*epsilon) - 19*f_5/(432*epsilon) - 109*pi**4/(1036800*epsilon) - 1/(9720*epsilon) + 19*pi**6/(544320*epsilon) + 13*f_3/(1152*epsilon**2) - 13*f_5/(1440*epsilon**2) - 529/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2171":"59*f_3**2/(576*epsilon) - 9251*f_3/(51840*epsilon) + 43*f_5/(1728*epsilon) - 193*pi**4/(1036800*epsilon) + pi**6/(38880*epsilon) + 463/(4860*epsilon) + 31*f_3/(384*epsilon**2) + 7*f_5/(1440*epsilon**2) - 1009/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2172":"7*f_3**2/(480*epsilon) - 10999*f_3/(311040*epsilon) - 7*f_5/(288*epsilon) + pi**6/(136080*epsilon) + 50761/(1492992*epsilon) + 53*pi**4/(124416*epsilon) - 2171*f_3/(12960*epsilon**2) + f_5/(80*epsilon**2) - 59*pi**4/(129600*epsilon**2) + 164243/(622080*epsilon**2) + 83*f_3/(540*epsilon**3) - 2521/(12960*epsilon**3) + pi**4/(10800*epsilon**3) - 2*f_3/(45*epsilon**4) + 11/(216*epsilon**4) - 1/(180*epsilon**5)","2173":"-313*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 2341*f_3/(12960*epsilon) + 4003*f_5/(2592*epsilon) - 3923*f_7/(2880*epsilon) - 59*pi**6/(163296*epsilon) - 583/(25920*epsilon) + 151*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 151*f_3/(1080*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 59/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","2174":"-1963*f_3/(12960*epsilon) - 37*f_5/(120*epsilon) - 7*pi**4/(12960*epsilon) + 7693/(15552*epsilon) - 17*f_3/(216*epsilon**2) + pi**4/(5400*epsilon**2) + 3883/(51840*epsilon**2) + 7*f_3/(90*epsilon**3) - 41/(540*epsilon**3) + 1/(72*epsilon**4)","2175":"77*f_3**2/(2160*epsilon) - 293*f_3/(5184*epsilon) - pi**4*f_3/(10800*epsilon) - 181*f_5/(12960*epsilon) - 41*f_7/(720*epsilon) - 41*pi**6/(163296*epsilon) + 257*pi**4/(259200*epsilon) + 18307/(103680*epsilon) - f_3**2/(180*epsilon**2) + 287*f_3/(2160*epsilon**2) - 41*f_5/(216*epsilon**2) - 23/(320*epsilon**2) - 7*pi**4/(21600*epsilon**2) + pi**6/(13608*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3) - 1/(48*epsilon**3) + 1/(60*epsilon**4)","2176":"353*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 4459*f_3/(5184*epsilon) - 16807*f_5/(12960*epsilon) + 277*f_7/(2880*epsilon) - 11*pi**6/(163296*epsilon) + 41*pi**4/(259200*epsilon) + f_3**2/(90*epsilon**2) - 707*f_3/(1080*epsilon**2) + 83*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2177":"-23*f_3**2/(2160*epsilon) - 27697*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 7589*f_5/(2592*epsilon) - 359*f_7/(1440*epsilon) - 8981/(25920*epsilon) - 91*pi**4/(129600*epsilon) + 23*pi**6/(163296*epsilon) - f_3**2/(90*epsilon**2) + 137*f_3/(108*epsilon**2) - 185*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 137/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","2178":"-533*f_3/(2880*epsilon) + 7*f_5/(36*epsilon) - 59/(7680*epsilon) + pi**4/(2880*epsilon) + f_3/(48*epsilon**2) - 949/(46080*epsilon**2) + 5/(768*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","2179":"-47*f_3**2/(180*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 89*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 589*f_5/(432*epsilon) + 10927*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2180":"-13*f_3**2/(1440*epsilon) + 319*f_3/(12960*epsilon) - 43*f_5/(8640*epsilon) - 35497/(2488320*epsilon) - 17*pi**4/(129600*epsilon) + pi**6/(272160*epsilon) - 17*f_3/(1080*epsilon**2) - f_5/(720*epsilon**2) - 137/(25920*epsilon**2) + 17*pi**4/(86400*epsilon**2) + 17*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) - 13/(17280*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(60*epsilon**5)","2181":"f_3**2/(4320*epsilon) - 1451*f_3/(155520*epsilon) + 29*f_5/(3240*epsilon) - pi**6/(816480*epsilon) + 5119/(1866240*epsilon) + 41*pi**4/(311040*epsilon) + 41*f_3/(2592*epsilon**2) + f_5/(2160*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 59/(62208*epsilon**2) - 7*f_3/(540*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2592*epsilon**3) + f_3/(180*epsilon**4) - 5/(432*epsilon**4) + 1/(180*epsilon**5)","2182":"-107*f_3**2/(2160*epsilon) - pi**4*f_3/(1350*epsilon) - 359*f_3/(25920*epsilon) + 373*f_5/(3240*epsilon) - 239*f_7/(5760*epsilon) - 13*pi**4/(51840*epsilon) + 13*pi**6/(81648*epsilon) - 2*f_3**2/(45*epsilon**2) - 13*f_3/(432*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2183":"179*f_3**2/(2160*epsilon) - 2599*f_3/(2592*epsilon) - pi**4*f_3/(10800*epsilon) + 3775*f_5/(2592*epsilon) - 61*f_7/(1440*epsilon) - 107*pi**6/(163296*epsilon) - 943/(25920*epsilon) + 403*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 403*f_3/(1080*epsilon**2) - 107*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 59/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","2184":"29*f_3**2/(90*epsilon) - 5*f_3/(18*epsilon) + pi**4*f_3/(1800*epsilon) + 13*f_5/(216*epsilon) - 77*f_7/(480*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2185":"437*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 83*f_5/(432*epsilon) - 2681*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2186":"151*f_3**2/(1080*epsilon) - pi**4*f_3/(1080*epsilon) + 1213*f_3/(12960*epsilon) - 659*f_5/(2592*epsilon) + 617*f_7/(5760*epsilon) - 23*pi**6/(163296*epsilon) + 139*pi**4/(129600*epsilon) - f_3**2/(18*epsilon**2) + 139*f_3/(1080*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2187":"-73*f_3**2/(180*epsilon) + f_3*f_5/(9*epsilon) - 275*f_5/(216*epsilon) + 4193*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2188":"-31*f_3**2/(1440*epsilon) - 15911*f_3/(103680*epsilon) - 1711*f_5/(8640*epsilon) + 49*f_7/(128*epsilon) - 443/(62208*epsilon) + 43*pi**4/(1036800*epsilon) + pi**6/(68040*epsilon) + 43*f_3/(8640*epsilon**2) + 11*f_5/(720*epsilon**2) - 493/(25920*epsilon**2) - 11*pi**4/(86400*epsilon**2) - 11*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 41/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2189":"f_3**2/(180*epsilon) + 1489*f_3/(12960*epsilon) + 521*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 91153/(2488320*epsilon) - pi**6/(54432*epsilon) + 47*pi**4/(259200*epsilon) + 119*f_3/(8640*epsilon**2) - f_5/(72*epsilon**2) - pi**4/(86400*epsilon**2) + 1405/(41472*epsilon**2) - f_3/(720*epsilon**3) + 733/(34560*epsilon**3) - 7/(480*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","2190":"103*f_3**2/(2160*epsilon) - 55661*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 34957*f_5/(12960*epsilon) + 1361*f_7/(2880*epsilon) - 16759/(34560*epsilon) - 67*pi**6/(163296*epsilon) + 13*pi**4/(10368*epsilon) - f_3**2/(36*epsilon**2) + 2383*f_3/(2160*epsilon**2) - 385*f_5/(216*epsilon**2) - 23*pi**4/(21600*epsilon**2) + 535/(1728*epsilon**2) + 5*pi**6/(13608*epsilon**2) - 23*f_3/(180*epsilon**3) + 5*f_5/(18*epsilon**3) - 79/(720*epsilon**3) + 1/(60*epsilon**4)","2191":"59*f_3**2/(432*epsilon) + pi**4*f_3/(10800*epsilon) + 14569*f_3/(25920*epsilon) - 5153*f_5/(12960*epsilon) - 629*f_7/(960*epsilon) - 109*pi**4/(51840*epsilon) + 65*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 109*f_3/(432*epsilon**2) + 65*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2192":"89*f_3**2/(720*epsilon) - 1783*f_3/(1728*epsilon) - pi**4*f_3/(3600*epsilon) + 1327*f_5/(864*epsilon) - f_7/(320*epsilon) - 53*pi**6/(54432*epsilon) + 443/(20736*epsilon) + 343*pi**4/(86400*epsilon) - f_3**2/(60*epsilon**2) + 343*f_3/(720*epsilon**2) - 53*f_5/(72*epsilon**2) - pi**4/(1440*epsilon**2) + 493/(8640*epsilon**2) + pi**6/(4536*epsilon**2) - f_3/(12*epsilon**3) + f_5/(6*epsilon**3) - 41/(720*epsilon**3) + 1/(60*epsilon**4)","2193":"-343*f_3**2/(360*epsilon) + 17*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 803*f_5/(432*epsilon) - 595*f_7/(384*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2194":"28*f_3**2/(45*epsilon) - 3*f_3*f_5/(5*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 967*f_5/(432*epsilon) + 13139*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2195":"11*f_3/(256*epsilon) - 7*f_5/(320*epsilon) - 1627/(46080*epsilon) + pi**4/(38400*epsilon) - 19*f_3/(720*epsilon**2) + pi**4/(14400*epsilon**2) + 229/(8640*epsilon**2) + f_3/(120*epsilon**3) - 1/(80*epsilon**3) + 1/(360*epsilon**4)","2196":"-f_3**2/(640*epsilon) + 353*f_3/(41472*epsilon) + f_5/(640*epsilon) - pi**6/(120960*epsilon) - 8987/(4976640*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) - 37/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 1/(6912*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","2197":"-f_3**2/(640*epsilon) + 353*f_3/(41472*epsilon) + f_5/(640*epsilon) - pi**6/(120960*epsilon) - 8987/(4976640*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) - 37/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 1/(6912*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","2198":"3*f_3**2/(20*epsilon) - 5*f_3*f_5/(18*epsilon) - 73*f_3/(360*epsilon) + 115*f_5/(216*epsilon) - 107/(810*epsilon) - pi**6/(13608*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - f_5/(18*epsilon**2) + 83/(2160*epsilon**2) - 1/(180*epsilon**3)","2199":"-f_3**2/(5760*epsilon) - 1477*f_3/(1244160*epsilon) - 19*f_5/(6912*epsilon) + 143/(466560*epsilon) + 269*pi**4/(12441600*epsilon) + pi**6/(362880*epsilon) + 269*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) - 145/(248832*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(405*epsilon**3) + f_3/(720*epsilon**4) - 53/(8640*epsilon**4) + 1/(270*epsilon**5)","2200":"7*f_3**2/(240*epsilon) - 31*f_3/(90*epsilon) - pi**4*f_3/(1200*epsilon) - 7*f_5/(9*epsilon) + 49*f_7/(40*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","2201":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","2202":"59*f_3**2/(12960*epsilon) - 11509*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 7313*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 59*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 377*f_3/(12960*epsilon**2) - 59*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2203":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","2204":"41*f_3**2/(360*epsilon) - 7*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 23*f_5/(108*epsilon) - 7*f_7/(60*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2205":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","2206":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","2207":"-19*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 1061*f_3/(25920*epsilon) - 17*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 23*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2208":"f_3**3/(3*epsilon) - 5*f_3*f_5/(3*epsilon) + 1285*f_9/(864*epsilon)","2209":"-4*f_3**3/(9*epsilon) + 5*f_3*f_5/(3*epsilon) - 425*f_9/(324*epsilon)","2210":"-181*f_3**2/(4320*epsilon) - 1195*f_3/(5184*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 1699*f_5/(5184*epsilon) + 317*f_7/(2880*epsilon) - 95*pi**6/(326592*epsilon) + 59*pi**4/(51840*epsilon) + 11*f_3**2/(360*epsilon**2) + 59*f_3/(432*epsilon**2) - 95*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2211":"3*f_3**2/(128*epsilon) + 2297*f_3/(103680*epsilon) + 31*f_5/(640*epsilon) - 49*f_7/(640*epsilon) - 376013/(4976640*epsilon) + 343*pi**4/(2073600*epsilon) + pi**6/(51840*epsilon) - 631*f_3/(11520*epsilon**2) - 49*f_5/(960*epsilon**2) + pi**4/(115200*epsilon**2) + 13297/(138240*epsilon**2) + 11*f_3/(360*epsilon**3) - 367/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","2212":"23*f_3**2/(2880*epsilon) - 39227*f_3/(1244160*epsilon) - 13*f_5/(1728*epsilon) + 17*pi**4/(497664*epsilon) + 337861/(14929920*epsilon) + 1133*f_3/(51840*epsilon**2) + f_5/(180*epsilon**2) - 44419/(1244160*epsilon**2) - pi**4/(32400*epsilon**2) - 13*f_3/(960*epsilon**3) + pi**4/(28800*epsilon**3) + 263/(11520*epsilon**3) + f_3/(240*epsilon**4) - 1/(96*epsilon**4) + 7/(2160*epsilon**5)","2213":"-149*f_3**2/(4320*epsilon) - pi**4*f_3/(4320*epsilon) + 10687*f_3/(12960*epsilon) - 2957*f_5/(6480*epsilon) - 16*f_7/(45*epsilon) - 73*pi**6/(326592*epsilon) + 389*pi**4/(259200*epsilon) + 5*f_3**2/(72*epsilon**2) - 715*f_3/(864*epsilon**2) + 20*f_5/(27*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2214":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","2215":"49*f_3**2/(6480*epsilon) - 7729*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 3257*f_5/(19440*epsilon) + 61*f_7/(3456*epsilon) - 353*pi**4/(777600*epsilon) + 19*pi**6/(244944*epsilon) - f_3**2/(108*epsilon**2) + 559*f_3/(2592*epsilon**2) - 275*f_5/(1296*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","2216":"373*f_3**2/(2160*epsilon) - 1015*f_3/(5184*epsilon) - pi**4*f_3/(5400*epsilon) - 1249*f_5/(6480*epsilon) + 559*f_7/(5760*epsilon) - 49*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 49*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2217":"37*f_3**2/(432*epsilon) + pi**4*f_3/(5400*epsilon) + 8567*f_3/(25920*epsilon) + 197*f_5/(3240*epsilon) - 3443*f_7/(5760*epsilon) - 79*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) - 407*f_3/(1080*epsilon**2) + 121*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2218":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","2219":"-3*f_3**2/(40*epsilon) - 293*f_3/(960*epsilon) + pi**4*f_3/(1800*epsilon) + 1313*f_5/(2160*epsilon) - 119*f_7/(480*epsilon) - pi**6/(3402*epsilon) + 11*pi**4/(28800*epsilon) + 25127/(103680*epsilon) + f_3**2/(60*epsilon**2) + 11*f_3/(48*epsilon**2) - 11*f_5/(24*epsilon**2) - pi**4/(1440*epsilon**2) - 53/(8640*epsilon**2) + pi**6/(4536*epsilon**2) - f_3/(12*epsilon**3) + f_5/(6*epsilon**3) - 47/(720*epsilon**3) + 1/(60*epsilon**4)","2220":"-611*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 4847*f_3/(12960*epsilon) - 19*f_5/(2592*epsilon) + 913*f_7/(2880*epsilon) - 8981/(25920*epsilon) - 25*pi**6/(163296*epsilon) + 161*pi**4/(129600*epsilon) + 7*f_3**2/(45*epsilon**2) + 11*f_3/(108*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 137/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","2221":"-91*f_3**2/(90*epsilon) + 31*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 89*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 1117*f_5/(432*epsilon) + 1813*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2222":"19*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 8509*f_3/(12960*epsilon) - 1757*f_5/(2592*epsilon) - 61*f_7/(1440*epsilon) - 59*pi**6/(163296*epsilon) + 4481/(25920*epsilon) + 47*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 47*f_3/(216*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 11/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","2223":"71*f_3**2/(240*epsilon) - 3*f_3*f_5/(5*epsilon) - 6917*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 1223*f_5/(1440*epsilon) + 3479*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 8981/(25920*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 137/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","2224":"41*f_3**2/(60*epsilon) - f_3*f_5/(40*epsilon) + 77*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 2*f_5/epsilon - 7301*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2225":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","2226":"113*f_3/(34560*epsilon) - 331985/(13436928*epsilon) + 23*pi**4/(1036800*epsilon) - 11*f_3/(4320*epsilon**2) + 148301/(11197440*epsilon**2) - 1247/(233280*epsilon**3) + 1/(576*epsilon**4) - 1/(3240*epsilon**5)","2227":"53*f_3/(9720*epsilon) + 221*f_5/(17280*epsilon) - 5811089/(134369280*epsilon) + pi**4/(207360*epsilon) + 73*f_3/(17280*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 484747/(22394880*epsilon**2) - 11*f_3/(2160*epsilon**3) + 9539/(1866240*epsilon**3) - 1657/(155520*epsilon**4) + 121/(12960*epsilon**5) - 1/(270*epsilon**6)","2228":"-205*f_3/(3888*epsilon) - 7*f_5/(1080*epsilon) + 11*pi**4/(86400*epsilon) + 22591/(373248*epsilon) + 11*f_3/(720*epsilon**2) - 3929/(155520*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + 13/(1440*epsilon**3) - 1/(540*epsilon**4)","2229":"53*f_3/(9720*epsilon) + 221*f_5/(17280*epsilon) - 5811089/(134369280*epsilon) + pi**4/(207360*epsilon) + 73*f_3/(17280*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 484747/(22394880*epsilon**2) - 11*f_3/(2160*epsilon**3) + 9539/(1866240*epsilon**3) - 1657/(155520*epsilon**4) + 121/(12960*epsilon**5) - 1/(270*epsilon**6)","2230":"15089*f_3/(622080*epsilon) - 19*f_5/(6912*epsilon) - 73*pi**4/(691200*epsilon) - 86873/(33592320*epsilon) - 23*f_3/(11520*epsilon**2) - 30683/(1399680*epsilon**2) + 17*pi**4/(207360*epsilon**2) - 5*f_3/(864*epsilon**3) + 63997/(3732480*epsilon**3) - 1429/(155520*epsilon**4) + 107/(25920*epsilon**5) - 1/(1080*epsilon**6)","2231":"-79*f_3/(34560*epsilon) - 23*pi**4/(345600*epsilon) + 174541/(4478976*epsilon) + 11*f_3/(1440*epsilon**2) - 84181/(3732480*epsilon**2) + 47/(4860*epsilon**3) - 19/(5184*epsilon**4) + 1/(1080*epsilon**5)","2232":"7*f_3/(5760*epsilon) - 386929/(22394880*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 6761/(1866240*epsilon**2) + 1219/(155520*epsilon**3) - 97/(12960*epsilon**4) + 1/(270*epsilon**5)","2233":"689*f_3/(311040*epsilon) - 23*f_5/(11520*epsilon) - 718097/(403107840*epsilon) + pi**4/(155520*epsilon) - 119*f_3/(20736*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 180017/(13436928*epsilon**2) + 19*f_3/(4320*epsilon**3) - 169787/(11197440*epsilon**3) + 497/(46656*epsilon**4) - 89/(15552*epsilon**5) + 1/(648*epsilon**6)","2234":"9419*f_3/(622080*epsilon) + 263*f_5/(17280*epsilon) - 5597303/(134369280*epsilon) - pi**4/(27648*epsilon) - f_3/(1440*epsilon**2) - pi**4/(32400*epsilon**2) + 535183/(22394880*epsilon**2) - f_3/(270*epsilon**3) + 3599/(1866240*epsilon**3) - 1441/(155520*epsilon**4) + 121/(12960*epsilon**5) - 1/(270*epsilon**6)","2235":"-1151*f_3/(311040*epsilon) - 263*f_5/(34560*epsilon) + 7*pi**4/(172800*epsilon) + 141143/(26873856*epsilon) + 7*f_3/(1440*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 135581/(44789760*epsilon**2) - 29*f_3/(8640*epsilon**3) + 1297/(373248*epsilon**3) - 3233/(311040*epsilon**4) + 199/(12960*epsilon**5) - 1/(108*epsilon**6)","2236":"-1151*f_3/(311040*epsilon) - 263*f_5/(34560*epsilon) + 7*pi**4/(172800*epsilon) + 141143/(26873856*epsilon) + 7*f_3/(1440*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 135581/(44789760*epsilon**2) - 29*f_3/(8640*epsilon**3) + 1297/(373248*epsilon**3) - 3233/(311040*epsilon**4) + 199/(12960*epsilon**5) - 1/(108*epsilon**6)","2237":"-193*f_3/(155520*epsilon) + 7*f_5/(2160*epsilon) - pi**4/(19200*epsilon) + 44981/(1866240*epsilon) - f_3/(160*epsilon**2) - 343/(31104*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) + 19/(4320*epsilon**3) - 1/(540*epsilon**4)","2238":"-7*f_3/(2160*epsilon) - 562429/(22394880*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) - 1037/(1866240*epsilon**2) + 1003/(155520*epsilon**3) - 97/(12960*epsilon**4) + 1/(270*epsilon**5)","2239":"1769*f_3/(622080*epsilon) + 23*f_5/(11520*epsilon) - 12908273/(403107840*epsilon) + 43*pi**4/(2073600*epsilon) - 157*f_3/(34560*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 526207/(16796160*epsilon**2) + 11*f_3/(4320*epsilon**3) - 178229/(11197440*epsilon**3) + 2899/(466560*epsilon**4) - 49/(25920*epsilon**5) + 1/(3240*epsilon**6)","2240":"f_3**2/(4320*epsilon) + 17*f_3/(25920*epsilon) + 1873*f_5/(103680*epsilon) - 37*pi**4/(1036800*epsilon) - 20615/(5971968*epsilon) - pi**6/(326592*epsilon) + 49*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 57721/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 271/(155520*epsilon**3) - 371/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","2241":"-4777*f_3/(622080*epsilon) - 263*f_5/(34560*epsilon) - pi**4/(230400*epsilon) + 2057021/(67184640*epsilon) + 13*f_3/(1280*epsilon**2) - 23813/(559872*epsilon**2) + 61*pi**4/(1036800*epsilon**2) - 37*f_3/(4320*epsilon**3) + 18113/(746496*epsilon**3) - 329/(31104*epsilon**4) + 107/(25920*epsilon**5) - 1/(1080*epsilon**6)","2242":"53*f_3/(20736*epsilon) + 83*f_5/(34560*epsilon) - 11*pi**4/(622080*epsilon) - 205195/(161243136*epsilon) - 11*f_3/(5184*epsilon**2) + 35149/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 7171/(2799360*epsilon**3) + 919/(186624*epsilon**4) - 229/(38880*epsilon**5) + 1/(324*epsilon**6)","2243":"-1447*f_3/(34560*epsilon) + 209*f_5/(1440*epsilon) - 49*f_7/(640*epsilon) - 935/(41472*epsilon) + pi**4/(69120*epsilon) - 3*f_3/(320*epsilon**2) - pi**4/(14400*epsilon**2) + 1759/(92160*epsilon**2) + f_3/(80*epsilon**3) + 139/(46080*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2244":"-311*f_3/(5760*epsilon) + 7*f_5/(360*epsilon) - 11*pi**4/(57600*epsilon) + 11741/(186624*epsilon) - f_3/(960*epsilon**2) - 1849/(138240*epsilon**2) + pi**4/(5760*epsilon**2) + f_3/(144*epsilon**3) - 817/(69120*epsilon**3) - 1/(640*epsilon**4) + 11/(1440*epsilon**5) - 1/(360*epsilon**6)","2245":"f_3**2/(180*epsilon) - 197*f_3/(2304*epsilon) + 1301*f_5/(8640*epsilon) - 9661/(207360*epsilon) - pi**6/(54432*epsilon) + 7*pi**4/(38400*epsilon) - f_3/(320*epsilon**2) + f_5/(36*epsilon**2) - 7*pi**4/(28800*epsilon**2) + 3677/(276480*epsilon**2) - f_3/(120*epsilon**3) + 779/(46080*epsilon**3) - 11/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2246":"2287*f_3/(34560*epsilon) + 29*f_5/(960*epsilon) - 19007/(207360*epsilon) - 11*pi**4/(345600*epsilon) - 13*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 7061/(276480*epsilon**2) + f_3/(60*epsilon**3) - 53/(46080*epsilon**3) + 7/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2247":"379*f_3/(17280*epsilon) - f_5/(960*epsilon) - 34069/(1866240*epsilon) - pi**4/(11520*epsilon) - 29*f_3/(1440*epsilon**2) + pi**4/(10800*epsilon**2) + 2179/(138240*epsilon**2) + f_3/(240*epsilon**3) - 497/(69120*epsilon**3) - 5/(1152*epsilon**4) + 11/(1440*epsilon**5) - 1/(360*epsilon**6)","2248":"-1637*f_3/(34560*epsilon) - 19*f_5/(1440*epsilon) - 49*f_7/(320*epsilon) - 29*pi**4/(345600*epsilon) + 30667/(207360*epsilon) - f_3/(480*epsilon**2) - 6457/(92160*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 5/(3072*epsilon**3) + 37/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2249":"1165*f_3/(6912*epsilon) - 43*f_5/(320*epsilon) - 11923/(207360*epsilon) - 7*pi**4/(345600*epsilon) - 13*f_3/(960*epsilon**2) - pi**4/(14400*epsilon**2) + 757/(30720*epsilon**2) + f_3/(80*epsilon**3) + 139/(46080*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2250":"7*f_3/(2304*epsilon) + 11*f_5/(240*epsilon) - 4621/(69120*epsilon) + 7*pi**4/(38400*epsilon) + 3*f_3/(320*epsilon**2) - 7*pi**4/(28800*epsilon**2) + 1439/(92160*epsilon**2) - f_3/(120*epsilon**3) + 907/(46080*epsilon**3) - 11/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2251":"97*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 2117*f_3/(25920*epsilon) + 59*f_5/(3240*epsilon) - 47*f_7/(144*epsilon) - 7*pi**4/(10368*epsilon) + pi**6/(5832*epsilon) - f_3**2/(72*epsilon**2) - 35*f_3/(432*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2252":"-11*f_3**2/(960*epsilon) + 22253*f_3/(103680*epsilon) - 91*f_5/(288*epsilon) - 167*pi**4/(518400*epsilon) + 4921/(311040*epsilon) + pi**6/(10080*epsilon) - 167*f_3/(4320*epsilon**2) + 37*f_5/(480*epsilon**2) - 313/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 7/(540*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2253":"-1213*f_3/(38880*epsilon) - 173*f_5/(8640*epsilon) - 47*pi**4/(518400*epsilon) + 447599/(16796160*epsilon) + 101*f_3/(8640*epsilon**2) - 6749/(2239488*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - 3899/(933120*epsilon**3) - 749/(77760*epsilon**4) + 71/(6480*epsilon**5) - 1/(270*epsilon**6)","2254":"143*f_3/(3888*epsilon) + 59*f_5/(4320*epsilon) - 745741/(16796160*epsilon) - pi**4/(43200*epsilon) - 71*f_3/(1440*epsilon**2) - pi**4/(51840*epsilon**2) + 388421/(11197440*epsilon**2) + f_3/(54*epsilon**3) - 3469/(1866240*epsilon**3) - 1369/(155520*epsilon**4) + 61/(12960*epsilon**5) - 1/(1080*epsilon**6)","2255":"137*f_3/(4320*epsilon) - 5623/(559872*epsilon) + pi**4/(28800*epsilon) - f_3/(60*epsilon**2) - 9953/(1866240*epsilon**2) + 1399/(155520*epsilon**3) - 11/(2592*epsilon**4) + 1/(1080*epsilon**5)","2256":"-781*f_3/(155520*epsilon) + 19*f_5/(2160*epsilon) - 197543/(33592320*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) - 27499/(11197440*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) - 989/(933120*epsilon**3) - 361/(38880*epsilon**4) + 119/(6480*epsilon**5) - 1/(108*epsilon**6)","2257":"1763*f_3/(38880*epsilon) + 7*f_5/(2160*epsilon) - 1433/(233280*epsilon) - pi**4/(16200*epsilon) - f_3/(135*epsilon**2) - 61/(7776*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) + 1/(180*epsilon**3) - 1/(540*epsilon**4)","2258":"-137*f_3/(8640*epsilon) - pi**4/(28800*epsilon) + 10139/(2239488*epsilon) - f_3/(240*epsilon**2) + 1513/(186624*epsilon**2) + 359/(77760*epsilon**3) - 59/(6480*epsilon**4) + 1/(270*epsilon**5)","2259":"-1213*f_3/(38880*epsilon) - 173*f_5/(8640*epsilon) - 47*pi**4/(518400*epsilon) + 447599/(16796160*epsilon) + 101*f_3/(8640*epsilon**2) - 6749/(2239488*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - 3899/(933120*epsilon**3) - 749/(77760*epsilon**4) + 71/(6480*epsilon**5) - 1/(270*epsilon**6)","2260":"-217*f_3/(9720*epsilon) - f_5/(288*epsilon) - pi**4/(38880*epsilon) + 63367/(100776960*epsilon) + 263*f_3/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + 180089/(33592320*epsilon**2) - f_3/(180*epsilon**3) - 55447/(5598720*epsilon**3) + 2989/(466560*epsilon**4) - 1/(480*epsilon**5) + 1/(3240*epsilon**6)","2261":"-781*f_3/(155520*epsilon) + 19*f_5/(2160*epsilon) - 197543/(33592320*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) - 27499/(11197440*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) - 989/(933120*epsilon**3) - 361/(38880*epsilon**4) + 119/(6480*epsilon**5) - 1/(108*epsilon**6)","2262":"-91*f_3/(8640*epsilon) - pi**4/(21600*epsilon) + 22019/(2239488*epsilon) - f_3/(180*epsilon**2) + 3893/(933120*epsilon**2) + 467/(77760*epsilon**3) - 59/(6480*epsilon**4) + 1/(270*epsilon**5)","2263":"-485*f_3/(31104*epsilon) - 19*f_5/(1080*epsilon) - pi**4/(7200*epsilon) + 1345/(52488*epsilon) + 17*f_3/(2880*epsilon**2) - 6097/(11197440*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 1471/(186624*epsilon**3) - 641/(77760*epsilon**4) + 71/(6480*epsilon**5) - 1/(270*epsilon**6)","2264":"-49*f_3/(25920*epsilon) + f_5/(288*epsilon) - 382073/(100776960*epsilon) + 7*pi**4/(518400*epsilon) + 89*f_3/(8640*epsilon**2) - 5839/(8398080*epsilon**2) - f_3/(144*epsilon**3) - 33421/(5598720*epsilon**3) + 5003/(466560*epsilon**4) - 251/(38880*epsilon**5) + 1/(648*epsilon**6)","2265":"209*f_3/(15552*epsilon) + 19*f_5/(2160*epsilon) - 590303/(33592320*epsilon) + pi**4/(10800*epsilon) - 17*f_3/(480*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 31525/(2239488*epsilon**2) + 17*f_3/(1080*epsilon**3) + 2287/(373248*epsilon**3) - 317/(31104*epsilon**4) + 61/(12960*epsilon**5) - 1/(1080*epsilon**6)","2266":"13*f_3**2/(192*epsilon) + 2953*f_3/(20736*epsilon) - 5*f_5/(16*epsilon) - 23*pi**4/(518400*epsilon) + 4921/(311040*epsilon) + pi**6/(22680*epsilon) - 23*f_3/(4320*epsilon**2) + 17*f_5/(480*epsilon**2) - 313/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 7/(540*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2267":"277*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 2117*f_3/(25920*epsilon) - 1921*f_5/(3240*epsilon) + f_7/(16*epsilon) - 7*pi**4/(10368*epsilon) + pi**6/(5832*epsilon) - f_3**2/(72*epsilon**2) - 35*f_3/(432*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2268":"-29*f_3**2/(2880*epsilon) + 30077*f_3/(103680*epsilon) - 47*f_5/(108*epsilon) - 431*pi**4/(518400*epsilon) + 4921/(311040*epsilon) + 13*pi**6/(68040*epsilon) - 431*f_3/(4320*epsilon**2) + 211*f_5/(1440*epsilon**2) - 313/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 7/(540*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2269":"3457*f_3/(8640*epsilon) - 841*f_5/(1440*epsilon) + 13*pi**4/(86400*epsilon) + 2441/(25920*epsilon) + 13*f_3/(720*epsilon**2) - 49/(2160*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2270":"2171*f_3/(17280*epsilon) + 529*f_5/(1440*epsilon) - 192193/(414720*epsilon) - 109*pi**4/(172800*epsilon) - 7*f_3/(45*epsilon**2) + pi**4/(3600*epsilon**2) + 5719/(34560*epsilon**2) + f_3/(30*epsilon**3) - 107/(2880*epsilon**3) + 1/(240*epsilon**4)","2271":"-83*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 6437*f_3/(25920*epsilon) - 1021*f_5/(3240*epsilon) + f_7/(16*epsilon) - 7*pi**4/(10368*epsilon) + pi**6/(5832*epsilon) - f_3**2/(72*epsilon**2) - 35*f_3/(432*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2272":"817*f_3/(8640*epsilon) - 341*f_5/(1440*epsilon) + 13*pi**4/(86400*epsilon) + 2441/(25920*epsilon) + 13*f_3/(720*epsilon**2) - 49/(2160*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2273":"9*f_3**2/(320*epsilon) + 6029*f_3/(20736*epsilon) - 1901*f_5/(2880*epsilon) - 101*pi**4/(259200*epsilon) + 11*pi**6/(90720*epsilon) + 73019/(311040*epsilon) - 91*f_3/(8640*epsilon**2) + 77*f_5/(480*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2274":"-623*f_3/(8640*epsilon) - 41*f_5/(1440*epsilon) + 13*pi**4/(86400*epsilon) + 2441/(25920*epsilon) + 13*f_3/(720*epsilon**2) - 49/(2160*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2275":"-89*f_3**2/(2160*epsilon) - 10051*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 2015*f_5/(2592*epsilon) + 47*f_7/(144*epsilon) - 61*pi**6/(163296*epsilon) + 23*pi**4/(12960*epsilon) + f_3**2/(72*epsilon**2) + 23*f_3/(108*epsilon**2) - 61*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2276":"31*f_3**2/(960*epsilon) - 12767*f_3/(103680*epsilon) - 217*f_5/(960*epsilon) - 173*pi**4/(259200*epsilon) + pi**6/(5670*epsilon) + 73019/(311040*epsilon) + 1349*f_3/(8640*epsilon**2) - 23*f_5/(480*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2277":"-163*f_3**2/(2880*epsilon) + 92881*f_3/(103680*epsilon) - 10493*f_5/(8640*epsilon) + 31*pi**4/(259200*epsilon) + pi**6/(34020*epsilon) + 73019/(311040*epsilon) - 2731*f_3/(8640*epsilon**2) + 731*f_5/(1440*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2278":"-89*f_3**2/(2160*epsilon) - 10051*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 3023*f_5/(2592*epsilon) - f_7/(16*epsilon) - 61*pi**6/(163296*epsilon) + 23*pi**4/(12960*epsilon) + f_3**2/(72*epsilon**2) + 23*f_3/(108*epsilon**2) - 61*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2279":"-67*f_3**2/(120*epsilon) + 71*f_3/(180*epsilon) + 41*f_5/(144*epsilon) - pi**4/(1800*epsilon) + pi**6/(9072*epsilon) - f_3/(15*epsilon**2) + f_5/(12*epsilon**2)","2280":"-7*f_3**2/(90*epsilon) + 1411*f_3/(8640*epsilon) + 53*f_5/(216*epsilon) - 4079/(11520*epsilon) - pi**6/(13608*epsilon) + 37*pi**4/(86400*epsilon) - 19*f_3/(360*epsilon**2) - f_5/(18*epsilon**2) + 67/(720*epsilon**2) - 1/(120*epsilon**3)","2281":"f_3**2/(20*epsilon) + 19*f_3*f_5/(40*epsilon) + 61*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 5*f_5/(4*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2282":"-187*f_3/(1920*epsilon) - 257*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 4079/(17280*epsilon) + f_3/(36*epsilon**2) - 67/(1080*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2283":"19*f_3**2/(90*epsilon) - 47*f_3/(108*epsilon) + 35*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2284":"-f_3**2/(60*epsilon) - 151*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) - 169*f_5/(72*epsilon) + 567*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","2285":"-19*f_3**2/(72*epsilon) - 7*f_3*f_5/(20*epsilon) - 247*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 23*f_5/(18*epsilon) + 2107*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2286":"53*f_3**2/(60*epsilon) - 21*f_3*f_5/(40*epsilon) + 41*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(9*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2287":"7*f_3**2/(120*epsilon) - 4097*f_3/(8640*epsilon) + 43*f_5/(60*epsilon) - 581*f_7/(1440*epsilon) - pi**6/(2268*epsilon) + 133*pi**4/(86400*epsilon) + 7459/(20736*epsilon) - f_3**2/(60*epsilon**2) + 53*f_3/(144*epsilon**2) - 41*f_5/(72*epsilon**2) - pi**4/(1440*epsilon**2) - 413/(8640*epsilon**2) + pi**6/(4536*epsilon**2) - f_3/(12*epsilon**3) + f_5/(6*epsilon**3) - 47/(720*epsilon**3) + 1/(60*epsilon**4)","2288":"-24209*f_3/(8640*epsilon) - 1819*f_5/(720*epsilon) + 441*f_7/(80*epsilon) + pi**4/(86400*epsilon) + 8981/(25920*epsilon) + 341*f_3/(360*epsilon**2) + 3*f_5/(4*epsilon**2) - 147*f_7/(80*epsilon**2) - 137/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","2289":"-f_3**2/(720*epsilon) + 1411*f_3/(34560*epsilon) - 119*f_5/(3456*epsilon) - 49*f_7/(640*epsilon) - 7*pi**4/(69120*epsilon) + pi**6/(54432*epsilon) + 36683/(829440*epsilon) - 49*f_3/(2880*epsilon**2) + f_5/(72*epsilon**2) + pi**4/(57600*epsilon**2) + 91/(18432*epsilon**2) + f_3/(480*epsilon**3) + 37/(3840*epsilon**3) + 11/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","2290":"17*f_3**2/(144*epsilon) - 34579*f_3/(103680*epsilon) - 17*f_5/(432*epsilon) + 49*f_7/(640*epsilon) + 47*pi**4/(1036800*epsilon) + 47*pi**6/(544320*epsilon) + 32137/(311040*epsilon) + 1237*f_3/(8640*epsilon**2) - 4*f_5/(45*epsilon**2) - 2011/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 71/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2291":"149*f_3**2/(2160*epsilon) - pi**4*f_3/(2700*epsilon) + 9679*f_3/(5184*epsilon) - 4841*f_5/(6480*epsilon) - 191*f_7/(128*epsilon) - 13*pi**6/(81648*epsilon) + 221*pi**4/(259200*epsilon) + 17*f_3**2/(180*epsilon**2) - 1157*f_3/(1080*epsilon**2) + 241*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2292":"-281*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 17041*f_3/(25920*epsilon) + 689*f_5/(6480*epsilon) + 353*f_7/(2880*epsilon) - 1489/(1620*epsilon) + 5*pi**6/(163296*epsilon) + 47*pi**4/(51840*epsilon) + 7*f_3**2/(45*epsilon**2) - 1639*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 37*pi**4/(43200*epsilon**2) + pi**6/(6804*epsilon**2) + 4519/(5760*epsilon**2) + 19*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 7/(36*epsilon**3) + 1/(60*epsilon**4)","2293":"-239*f_3**2/(360*epsilon) + 3*f_3*f_5/(20*epsilon) - 431*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 17*f_5/(8*epsilon) + 22939*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2294":"-19*f_3**2/(60*epsilon) + 7*f_3*f_5/(20*epsilon) + 67*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 5*f_5/(6*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2295":"383*f_3**2/(360*epsilon) - 2*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 2513*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2296":"-f_3**2/(1440*epsilon) + 3413*f_3/(69120*epsilon) - 1403*f_5/(34560*epsilon) - 134831/(7464960*epsilon) - 11*pi**4/(115200*epsilon) + pi**6/(108864*epsilon) - 7*f_3/(768*epsilon**2) + f_5/(144*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 137441/(7464960*epsilon**2) - f_3/(1440*epsilon**3) - 917/(207360*epsilon**3) - 139/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","2297":"-11*f_3**2/(4320*epsilon) + 2917*f_3/(207360*epsilon) + 1843*f_5/(103680*epsilon) - 187583/(7464960*epsilon) - 11*pi**4/(129600*epsilon) - pi**6/(326592*epsilon) - 691*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) + 29*pi**4/(345600*epsilon**2) + 42133/(1492992*epsilon**2) + 7*f_3/(1440*epsilon**3) - 2213/(207360*epsilon**3) - 91/(34560*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","2298":"-f_3**2/(2880*epsilon) + 731*f_3/(622080*epsilon) - 35*f_5/(3456*epsilon) - 1229/(414720*epsilon) + 317*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) + 317*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - pi**4/(20736*epsilon**2) + 23/(25920*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(2880*epsilon**3) + f_3/(360*epsilon**4) - 1/(108*epsilon**4) + 1/(180*epsilon**5)","2299":"179*f_3/(51840*epsilon) + 19*f_5/(3456*epsilon) - 106729/(26873856*epsilon) - pi**4/(64800*epsilon) - 43*f_3/(17280*epsilon**2) - 7*pi**4/(518400*epsilon**2) - 1997/(2239488*epsilon**2) + f_3/(540*epsilon**3) - 2627/(933120*epsilon**3) + 1343/(155520*epsilon**4) - 13/(1620*epsilon**5) + 1/(360*epsilon**6)","2300":"5*f_3**2/(1728*epsilon) - 1261*f_3/(622080*epsilon) + 59*f_5/(10368*epsilon) - 29/(9216*epsilon) - pi**6/(1632960*epsilon) + 341*pi**4/(6220800*epsilon) + 341*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 2/(405*epsilon**2) - 5*f_3/(864*epsilon**3) + 1/(960*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(108*epsilon**4) + 1/(180*epsilon**5)","2301":"-19*f_3**2/(432*epsilon) + pi**4*f_3/(10800*epsilon) + 10669*f_3/(25920*epsilon) - 11033*f_5/(12960*epsilon) + 89*f_7/(320*epsilon) - 97*pi**4/(51840*epsilon) + 59*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 97*f_3/(432*epsilon**2) + 59*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2302":"43*f_3**2/(288*epsilon) - 3407*f_3/(103680*epsilon) - 211*f_5/(8640*epsilon) - 147*f_7/(640*epsilon) - 5*pi**4/(41472*epsilon) + 4127/(311040*epsilon) + 19*pi**6/(272160*epsilon) - 25*f_3/(1728*epsilon**2) + 41*f_5/(720*epsilon**2) - 811/(25920*epsilon**2) - 11*pi**4/(86400*epsilon**2) - 11*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2303":"-11*f_3**2/(240*epsilon) + 2041*f_3/(12960*epsilon) - 31*f_5/(1440*epsilon) - 169057/(2488320*epsilon) - pi**6/(18144*epsilon) + 29*pi**4/(64800*epsilon) - 151*f_3/(8640*epsilon**2) + f_5/(24*epsilon**2) - 19*pi**4/(86400*epsilon**2) + 7253/(207360*epsilon**2) - 19*f_3/(720*epsilon**3) + 1333/(34560*epsilon**3) - 11/(480*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","2304":"11*f_3**2/(405*epsilon) - 6667*f_3/(77760*epsilon) + 11*pi**4*f_3/(129600*epsilon) - 5207*f_5/(77760*epsilon) - 79*f_7/(2880*epsilon) - 5*pi**6/(122472*epsilon) - 7*pi**4/(194400*epsilon) + 63241/(311040*epsilon) - 61*f_3**2/(2160*epsilon**2) + 179*f_3/(6480*epsilon**2) + 469*f_5/(2592*epsilon**2) - 9751/(51840*epsilon**2) + pi**4/(32400*epsilon**2) + pi**6/(163296*epsilon**2) + f_3/(270*epsilon**3) - 7*f_5/(108*epsilon**3) + 1/(18*epsilon**3) - 1/(180*epsilon**4)","2305":"-25*f_3**2/(216*epsilon) - 27163*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 3949*f_5/(6480*epsilon) + 419*f_7/(320*epsilon) - 1163/(1620*epsilon) - 331*pi**4/(259200*epsilon) + 13*pi**6/(40824*epsilon) + f_3**2/(360*epsilon**2) + 3571*f_3/(4320*epsilon**2) - 661*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 13*pi**4/(43200*epsilon**2) + 10897/(17280*epsilon**2) - 31*f_3/(180*epsilon**3) + 7*f_5/(18*epsilon**3) - 1/(6*epsilon**3) + 1/(60*epsilon**4)","2306":"f_3**2/(144*epsilon) + 253*f_3/(12960*epsilon) + 2453*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 21997/(248832*epsilon) + 7*pi**4/(129600*epsilon) + pi**6/(54432*epsilon) + 247*f_3/(17280*epsilon**2) + f_5/(72*epsilon**2) + pi**4/(172800*epsilon**2) + 5719/(414720*epsilon**2) - 7*f_3/(720*epsilon**3) + 1027/(34560*epsilon**3) - 3/(640*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2307":"7*f_3**2/(720*epsilon) - 305*f_3/(5184*epsilon) + 3073*f_5/(17280*epsilon) - 19057/(248832*epsilon) - pi**6/(13608*epsilon) + 5*pi**4/(10368*epsilon) + 487*f_3/(17280*epsilon**2) - f_5/(72*epsilon**2) + pi**4/(172800*epsilon**2) + 1355/(82944*epsilon**2) - 7*f_3/(720*epsilon**3) + 931/(34560*epsilon**3) - 3/(640*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2308":"41*f_3**2/(2880*epsilon) + 221*f_3/(10368*epsilon) + 497*f_5/(1728*epsilon) - 49*f_7/(80*epsilon) - 217*pi**4/(1036800*epsilon) - 11*pi**6/(544320*epsilon) + 1489/(4860*epsilon) + 109*f_3/(1152*epsilon**2) + 257*f_5/(1440*epsilon**2) - 4519/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2309":"677*f_3/(51840*epsilon) + 83*f_5/(1728*epsilon) - 250703/(5598720*epsilon) + 31*pi**4/(259200*epsilon) - 11*f_3/(8640*epsilon**2) - pi**4/(28800*epsilon**2) + 3859/(207360*epsilon**2) + f_3/(360*epsilon**3) - 137/(8640*epsilon**3) - 43/(8640*epsilon**4) + 7/(360*epsilon**5) - 1/(108*epsilon**6)","2310":"301*f_3**2/(2880*epsilon) + 17353*f_3/(51840*epsilon) - 1325*f_5/(1728*epsilon) - 61*pi**6/(544320*epsilon) + 311*pi**4/(1036800*epsilon) + 1489/(4860*epsilon) - 27*f_3/(128*epsilon**2) + 757*f_5/(1440*epsilon**2) - 4519/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2311":"-437*f_3/(11520*epsilon) + f_5/(24*epsilon) - 307/(34560*epsilon) + 17*pi**4/(115200*epsilon) + f_3/(480*epsilon**2) - 37/(11520*epsilon**2) + 19/(3840*epsilon**3) + 1/(240*epsilon**4) - 1/(240*epsilon**5)","2312":"-f_3**2/(120*epsilon) + 317*f_3/(3456*epsilon) + 637*f_5/(8640*epsilon) - 3131/(17280*epsilon) + pi**4/(12960*epsilon) + pi**6/(60480*epsilon) - 121*f_3/(1728*epsilon**2) - 49*f_5/(720*epsilon**2) + pi**4/(28800*epsilon**2) + 3947/(25920*epsilon**2) + 4*f_3/(135*epsilon**3) - 67/(1620*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","2313":"f_3**2/(90*epsilon) + 1031*f_3/(34560*epsilon) + 1529*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 12403/(184320*epsilon) + 17*pi**4/(345600*epsilon) + pi**6/(54432*epsilon) + 377*f_3/(5760*epsilon**2) - 5*f_5/(72*epsilon**2) - 17*pi**4/(57600*epsilon**2) + 1429/(34560*epsilon**2) - f_3/(240*epsilon**3) + 47/(2304*epsilon**3) - 9/(640*epsilon**4) - 1/(80*epsilon**5) + 1/(120*epsilon**6)","2314":"149*f_3**2/(2880*epsilon) - 21619*f_3/(103680*epsilon) + 83*f_5/(4320*epsilon) - 11*pi**6/(544320*epsilon) - 89*pi**4/(518400*epsilon) + 512081/(2488320*epsilon) - 311*f_3/(17280*epsilon**2) + 101*f_5/(1440*epsilon**2) - 16459/(207360*epsilon**2) + 97*pi**4/(172800*epsilon**2) + 61*f_3/(720*epsilon**3) - 169/(3456*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","2315":"f_3**2/(4320*epsilon) + 11*f_3/(23040*epsilon) - 263*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(76800*epsilon) + 578233/(89579520*epsilon) - f_3/(48*epsilon**2) + 5*f_5/(432*epsilon**2) + pi**4/(28800*epsilon**2) + 1169/(165888*epsilon**2) + 11*f_3/(1440*epsilon**3) - 181/(13824*epsilon**3) + 11/(8640*epsilon**4) + 11/(1440*epsilon**5) - 1/(270*epsilon**6)","2316":"-451*f_3**2/(2880*epsilon) + 2545*f_3/(20736*epsilon) + 259*f_5/(2160*epsilon) + 49*f_7/(320*epsilon) - 507871/(2488320*epsilon) - 197*pi**4/(518400*epsilon) - 11*pi**6/(544320*epsilon) - 1607*f_3/(17280*epsilon**2) - 79*f_5/(1440*epsilon**2) + 97*pi**4/(172800*epsilon**2) + 16373/(207360*epsilon**2) + 61*f_3/(720*epsilon**3) - 1133/(17280*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","2317":"-319*f_3**2/(1080*epsilon) - 1031*f_3/(25920*epsilon) + pi**4*f_3/(1080*epsilon) + 479*f_5/(648*epsilon) - 23*f_7/(960*epsilon) - 5*pi**6/(11664*epsilon) - 671/(34560*epsilon) + 91*pi**4/(259200*epsilon) + f_3**2/(18*epsilon**2) + 91*f_3/(2160*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(4320*epsilon**2) + 47/(576*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(36*epsilon**3) + f_5/(9*epsilon**3) - 1/(16*epsilon**3) + 1/(60*epsilon**4)","2318":"-5*f_3**2/(144*epsilon) + 2969*f_3/(62208*epsilon) + 869*f_5/(8640*epsilon) - 106681/(746496*epsilon) + 173*pi**4/(3110400*epsilon) + pi**6/(54432*epsilon) + 377*f_3/(12960*epsilon**2) - 3*f_5/(40*epsilon**2) - 17*pi**4/(64800*epsilon**2) + 20021/(311040*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 41/(1728*epsilon**3) + f_3/(60*epsilon**4) - 1/(40*epsilon**4) + 1/(180*epsilon**5)","2319":"13*f_3**2/(30*epsilon) + f_3*f_5/(10*epsilon) + 103*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 109*f_5/(72*epsilon) - 6419*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2320":"-541*f_3/(11520*epsilon) + 5*f_5/(144*epsilon) - pi**4/(38400*epsilon) + 625/(18432*epsilon) + 11*f_3/(480*epsilon**2) - 43/(2304*epsilon**2) + 3/(1280*epsilon**3) + 1/(360*epsilon**4) - 1/(720*epsilon**5)","2321":"-f_3**2/(720*epsilon) - 35*f_3/(20736*epsilon) - 373*f_5/(17280*epsilon) - 109*pi**4/(1036800*epsilon) + 5063/(2488320*epsilon) + pi**6/(54432*epsilon) - 109*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 3839/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 221/(17280*epsilon**3) - 31/(1920*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","2322":"f_3**2/(2160*epsilon) + 179*f_3/(51840*epsilon) + 407*f_5/(25920*epsilon) - pi**6/(163296*epsilon) - 44483/(44789760*epsilon) + 11*pi**4/(518400*epsilon) + 11*f_3/(4320*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 7273/(3732480*epsilon**2) - f_3/(720*epsilon**3) - 2351/(311040*epsilon**3) + 17/(5184*epsilon**4) + 5/(432*epsilon**5) - 1/(108*epsilon**6)","2323":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 7909*f_3/(155520*epsilon) - 6803*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 341*pi**4/(1555200*epsilon) + 6461/(622080*epsilon) + 53*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 341*f_3/(12960*epsilon**2) + 53*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 133/(51840*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 29/(4320*epsilon**3) - 1/(360*epsilon**4)","2324":"101*f_3**2/(2160*epsilon) - 10151*f_3/(25920*epsilon) - pi**4*f_3/(10800*epsilon) + 2575*f_5/(2592*epsilon) - 107*f_7/(240*epsilon) - 65*pi**6/(163296*epsilon) + 11023/(311040*epsilon) + 403*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 403*f_3/(2160*epsilon**2) - 65*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 913/(25920*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(36*epsilon**3) + f_5/(18*epsilon**3) - 53/(2160*epsilon**3) + 1/(180*epsilon**4)","2325":"13*f_3**2/(2160*epsilon) + pi**4*f_3/(2700*epsilon) + 15361*f_3/(25920*epsilon) + 553*f_5/(3240*epsilon) - 6161*f_7/(5760*epsilon) - 109*pi**4/(51840*epsilon) + 31*pi**6/(81648*epsilon) + f_3**2/(45*epsilon**2) - 109*f_3/(432*epsilon**2) + 31*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2326":"49*f_3**2/(72*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 659*f_5/(432*epsilon) - 13349*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2327":"-17*f_3**2/(24*epsilon) - 3*f_3*f_5/(10*epsilon) - 17*f_3/(4*epsilon) + 27*f_3_5/(40*epsilon) - 889*f_5/(144*epsilon) + 8183*f_7/(640*epsilon) - 2063*pi**8/(10080000*epsilon) + 7/(24*epsilon) + 7*pi**4/(1800*epsilon) + 5*pi**6/(9072*epsilon) + 7*f_3/(15*epsilon**2) + 5*f_5/(12*epsilon**2) - 147*f_7/(160*epsilon**2) - 1/(30*epsilon**2)","2328":"-181*f_3**2/(2160*epsilon) - 2327*f_3/(12960*epsilon) - pi**4*f_3/(10800*epsilon) + 1309*f_5/(2592*epsilon) - 19*f_7/(1440*epsilon) - 53*pi**6/(163296*epsilon) + 199*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 199*f_3/(1080*epsilon**2) - 53*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2329":"-5*f_3**2/(18*epsilon) + 3*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 829*f_5/(432*epsilon) + 10591*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2330":"-f_3**2/(960*epsilon) + 509*f_3/(103680*epsilon) + 11*f_5/(288*epsilon) - pi**6/(25920*epsilon) + 1231/(311040*epsilon) + 17*pi**4/(103680*epsilon) + 17*f_3/(864*epsilon**2) - 13*f_5/(480*epsilon**2) - pi**4/(8640*epsilon**2) + 19/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2331":"49*f_3**2/(720*epsilon) - 1489*f_3/(2160*epsilon) - pi**4*f_3/(7200*epsilon) + 791*f_5/(864*epsilon) + 95*f_7/(576*epsilon) - 31*pi**6/(54432*epsilon) - 4207/(103680*epsilon) + 97*pi**4/(43200*epsilon) - f_3**2/(120*epsilon**2) + 97*f_3/(360*epsilon**2) - 31*f_5/(72*epsilon**2) - pi**4/(2880*epsilon**2) + 247/(4320*epsilon**2) + pi**6/(9072*epsilon**2) - f_3/(24*epsilon**3) + f_5/(12*epsilon**3) - 5/(144*epsilon**3) + 1/(120*epsilon**4)","2332":"-47*f_3**2/(1440*epsilon) + 257*f_3/(14580*epsilon) - 7*f_5/(540*epsilon) + 3835/(2239488*epsilon) + pi**6/(272160*epsilon) + 269*pi**4/(4665600*epsilon) + 269*f_3/(38880*epsilon**2) + 7*f_5/(2160*epsilon**2) - pi**4/(16200*epsilon**2) - 67/(186624*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(64800*epsilon**3) + 779/(77760*epsilon**3) + f_3/(540*epsilon**4) - 23/(2160*epsilon**4) + 1/(270*epsilon**5)","2333":"-217*f_3**2/(2160*epsilon) - 3611*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) + 1693*f_5/(2592*epsilon) - f_7/(36*epsilon) - 65*pi**6/(163296*epsilon) + 211*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 211*f_3/(1080*epsilon**2) - 65*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2334":"-f_3**2/(36*epsilon) - 7619*f_3/(155520*epsilon) + 311*f_5/(4320*epsilon) - pi**6/(136080*epsilon) + 797/(116640*epsilon) + 181*pi**4/(1555200*epsilon) + 181*f_3/(12960*epsilon**2) - f_5/(90*epsilon**2) - 8609/(311040*epsilon**2) + 43*pi**4/(129600*epsilon**2) + 43*f_3/(1080*epsilon**3) - pi**4/(5400*epsilon**3) - 37/(3240*epsilon**3) - f_3/(45*epsilon**4) + 61/(2160*epsilon**4) - 1/(90*epsilon**5)","2335":"-179*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) - 281*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 91*f_5/(72*epsilon) + 16079*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2336":"7*f_3**2/(480*epsilon) - 1663*f_3/(103680*epsilon) - 17*f_5/(960*epsilon) - 27439/(622080*epsilon) + 59*pi**4/(1036800*epsilon) + pi**6/(45360*epsilon) + 59*f_3/(8640*epsilon**2) + f_5/(80*epsilon**2) - 3869/(103680*epsilon**2) + 17*pi**4/(86400*epsilon**2) + 17*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) + 17/(4320*epsilon**3) - f_3/(60*epsilon**4) + 17/(720*epsilon**4) - 1/(90*epsilon**5)","2337":"-19*f_3**2/(240*epsilon) + 53*f_3/(2592*epsilon) + 349*f_5/(5760*epsilon) - pi**6/(18144*epsilon) + 50563/(1244160*epsilon) + 11*pi**4/(25920*epsilon) + 3079*f_3/(17280*epsilon**2) - f_5/(12*epsilon**2) - 9973/(82944*epsilon**2) - 7*pi**4/(34560*epsilon**2) - 11*f_3/(144*epsilon**3) + 2731/(34560*epsilon**3) - 5/(384*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","2338":"-13*f_3**2/(20*epsilon) + f_3*f_5/(20*epsilon) - 12211*f_3/(8640*epsilon) + 9*f_3_5/(20*epsilon) - 2131*f_5/(720*epsilon) + 5537*f_7/(960*epsilon) - 2063*pi**8/(15120000*epsilon) + 583/(25920*epsilon) + 227*pi**4/(86400*epsilon) + pi**6/(3024*epsilon) + 227*f_3/(720*epsilon**2) + f_5/(4*epsilon**2) - 49*f_7/(80*epsilon**2) - 59/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2339":"-5*f_3**2/(288*epsilon) + 1841*f_3/(103680*epsilon) + 17*f_5/(8640*epsilon) - 27439/(622080*epsilon) + pi**6/(272160*epsilon) + 179*pi**4/(1036800*epsilon) + 179*f_3/(8640*epsilon**2) - f_5/(720*epsilon**2) - 3869/(103680*epsilon**2) + 17*pi**4/(86400*epsilon**2) + 17*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) + 17/(4320*epsilon**3) - f_3/(60*epsilon**4) + 17/(720*epsilon**4) - 1/(90*epsilon**5)","2340":"119*f_3**2/(2160*epsilon) - 247*f_3/(2592*epsilon) - pi**4*f_3/(10800*epsilon) + 1099*f_5/(2592*epsilon) - 67*f_7/(480*epsilon) - 83*pi**6/(163296*epsilon) + 1841/(25920*epsilon) + 319*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 319*f_3/(1080*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 7/(432*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","2341":"167*f_3**2/(1080*epsilon) - pi**4*f_3/(2160*epsilon) + 1547*f_3/(5184*epsilon) - 4939*f_5/(6480*epsilon) + 127*f_7/(960*epsilon) - 43*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) - f_3**2/(36*epsilon**2) - 43*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2342":"f_3**2/(72*epsilon) + 2363*f_3/(25920*epsilon) - 199*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 94729/(2488320*epsilon) - 7*pi**4/(64800*epsilon) + pi**6/(27216*epsilon) - 181*f_3/(8640*epsilon**2) + f_5/(36*epsilon**2) - pi**4/(86400*epsilon**2) + 7049/(207360*epsilon**2) - f_3/(720*epsilon**3) + 781/(34560*epsilon**3) - 7/(480*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","2343":"-233*f_3**2/(2160*epsilon) + pi**4*f_3/(2700*epsilon) + 23161*f_3/(25920*epsilon) - 6559*f_5/(6480*epsilon) - 631*f_7/(5760*epsilon) - 133*pi**4/(51840*epsilon) + 37*pi**6/(81648*epsilon) + f_3**2/(45*epsilon**2) - 133*f_3/(432*epsilon**2) + 37*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2344":"-7*f_3**2/(20*epsilon) + 3791*f_3/(8640*epsilon) + 307*f_5/(360*epsilon) + 133*f_7/(960*epsilon) - 73049/(103680*epsilon) - pi**6/(2268*epsilon) + 101*pi**4/(86400*epsilon) + 11*f_3**2/(60*epsilon**2) - 151*f_3/(720*epsilon**2) - 41*f_5/(72*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(4536*epsilon**2) + 1153/(2880*epsilon**2) - f_3/(60*epsilon**3) + f_5/(6*epsilon**3) - 29/(240*epsilon**3) + 1/(60*epsilon**4)","2345":"17*f_3**2/(720*epsilon) - 12727*f_3/(103680*epsilon) + 25*f_5/(864*epsilon) - 22283/(311040*epsilon) - 637*pi**4/(1036800*epsilon) + 97*pi**6/(544320*epsilon) + 193*f_3/(8640*epsilon**2) - 11*f_5/(180*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 19/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2346":"-5*f_3**2/(108*epsilon) + pi**4*f_3/(5400*epsilon) + 9085*f_3/(5184*epsilon) - 10657*f_5/(12960*epsilon) - 6971*f_7/(5760*epsilon) - 5*pi**6/(163296*epsilon) - 49*pi**4/(259200*epsilon) + f_3**2/(36*epsilon**2) - 887*f_3/(1080*epsilon**2) + 199*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2347":"5*f_3**2/(432*epsilon) - 20299*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 4385*f_5/(2592*epsilon) + 19*f_7/(1440*epsilon) - 37*pi**4/(129600*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(18*epsilon**2) + 559*f_3/(540*epsilon**2) - 149*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","2348":"-23*f_3**2/(40*epsilon) - 33*f_3*f_5/(20*epsilon) + pi**4*f_3/(200*epsilon) + 81*f_3_5/(40*epsilon) + 1715*f_7/(1152*epsilon) - 16501*pi**8/(90720000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","2349":"77*f_3**2/(45*epsilon) - 761*f_3*f_5/(180*epsilon) - pi**4*f_3/(225*epsilon) + 36*f_3_5/(5*epsilon) - 1547*f_7/(540*epsilon) - 5039*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","2350":"-f_3**2/(720*epsilon) + 11*f_3/(256*epsilon) - 1021*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - pi**4/(7680*epsilon) + pi**6/(54432*epsilon) + 39943/(829440*epsilon) - 5*f_3/(384*epsilon**2) + f_5/(72*epsilon**2) + 383/(138240*epsilon**2) + pi**4/(19200*epsilon**2) - f_3/(240*epsilon**3) + 31/(1152*epsilon**3) - 29/(1920*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","2351":"-97*f_3**2/(360*epsilon) - 13*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 37*f_5/(54*epsilon) + 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2352":"-29*f_3**2/(24*epsilon) + 13*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 11543*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2353":"203*f_3**2/(180*epsilon) + 197*f_3*f_5/(90*epsilon) - pi**4*f_3/(900*epsilon) - 33*f_3_5/(10*epsilon) + 77*f_5/(36*epsilon) - 9107*f_7/(2160*epsilon) - pi**6/(2268*epsilon) + 17119*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","2354":"29*f_3**2/(432*epsilon) - 6767*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) - 1703*f_5/(12960*epsilon) + 2*f_7/(9*epsilon) - 17*pi**4/(10368*epsilon) + 53*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 85*f_3/(432*epsilon**2) + 53*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2355":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2356":"-17*f_3**2/(270*epsilon) - pi**4*f_3/(2700*epsilon) + 439*f_3/(12960*epsilon) - 251*f_5/(2592*epsilon) + 113*f_7/(384*epsilon) - 29*pi**6/(163296*epsilon) + 121*pi**4/(129600*epsilon) - f_3**2/(45*epsilon**2) + 121*f_3/(1080*epsilon**2) - 29*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2357":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","2358":"-61*f_3**2/(720*epsilon) - 199*f_3/(8640*epsilon) + 337*f_5/(864*epsilon) - 9817/(34560*epsilon) - 13*pi**4/(86400*epsilon) + pi**6/(54432*epsilon) + 31*f_3/(360*epsilon**2) - 7*f_5/(36*epsilon**2) + 19/(240*epsilon**2) - 1/(120*epsilon**3)","2359":"2*f_3**3/(9*epsilon) - 127*f_3**2/(180*epsilon) - 20*f_3/(27*epsilon) + 71*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2360":"-55*f_3**2/(72*epsilon) + 3*f_3*f_5/(20*epsilon) - 187*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 73*f_5/(36*epsilon) + 7441*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2361":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","2362":"7*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 629*f_3/(2592*epsilon) - 403*f_5/(1296*epsilon) + 277*f_7/(2880*epsilon) - 17*pi**6/(163296*epsilon) - 241/(34560*epsilon) + 119*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 283*f_3/(4320*epsilon**2) - 17*f_5/(216*epsilon**2) - 391/(5760*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 11/(720*epsilon**3) + 1/(30*epsilon**4)","2363":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","2364":"-11*f_3**2/(72*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 449*f_5/(432*epsilon) - 8099*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2365":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","2366":"-7*f_3**2/(36*epsilon) - f_3*f_5/(10*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 155*f_5/(432*epsilon) + 511*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2367":"79*f_3**2/(72*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 89*f_5/(432*epsilon) - 10829*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2368":"7*f_3**2/(270*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 21317*f_3/(25920*epsilon) - 1457*f_5/(6480*epsilon) - 913*f_7/(960*epsilon) - 83*pi**4/(51840*epsilon) + 23*pi**6/(81648*epsilon) + 7*f_3**2/(360*epsilon**2) - 83*f_3/(432*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2369":"-11*f_3**2/(24*epsilon) + 5*f_3*f_5/(9*epsilon) + 881*f_3/(864*epsilon) - 445*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","2370":"f_3/(9*epsilon) - 29*f_5/(9*epsilon) - 14*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","2371":"-25*f_3**2/(576*epsilon) - 931*f_3/(103680*epsilon) + 23*f_5/(216*epsilon) - 13607/(311040*epsilon) - pi**6/(34020*epsilon) + 17*pi**4/(103680*epsilon) + 17*f_3/(864*epsilon**2) - 29*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 71/(12960*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2372":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) - 8831*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 2251*f_5/(1440*epsilon) + 1225*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + 2441/(25920*epsilon) + 121*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 121*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 49/(2160*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2373":"29*f_3**2/(30*epsilon) - 21*f_3*f_5/(40*epsilon) + 5*f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + 23*f_5/(12*epsilon) - 6713*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2374":"3*f_3**2/(20*epsilon) + 9*f_3*f_5/(40*epsilon) + 31*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 29*f_5/(36*epsilon) - 4361*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2375":"-3*f_3**2/(64*epsilon) - 3359*f_3/(103680*epsilon) + 13*f_5/(96*epsilon) - 76063/(1244160*epsilon) + pi**4/(259200*epsilon) + pi**6/(90720*epsilon) + f_3/(2160*epsilon**2) + f_5/(160*epsilon**2) - 9157/(414720*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - 1/(34560*epsilon**3) - f_3/(120*epsilon**4) + 77/(2880*epsilon**4) - 1/(80*epsilon**5)","2376":"383*f_3/(12960*epsilon) - 3*f_5/(64*epsilon) - 49*f_7/(640*epsilon) - 49*pi**4/(518400*epsilon) + 183589/(2488320*epsilon) - 53*f_3/(8640*epsilon**2) - 1999/(414720*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(144*epsilon**3) + 821/(138240*epsilon**3) + 29/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","2377":"-7*f_3**2/(24*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 7693*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2378":"-f_3**2/(90*epsilon) - 31*f_3/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 151*f_5/(216*epsilon) - 343*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2379":"11*f_3**2/(120*epsilon) - pi**4*f_3/(1200*epsilon) - 13*f_3/(360*epsilon) + 89*f_5/(144*epsilon) - 21*f_7/(32*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","2380":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","2381":"7*f_3**2/(270*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 12677*f_3/(25920*epsilon) - 5147*f_5/(6480*epsilon) + 131*f_7/(2880*epsilon) - 83*pi**4/(51840*epsilon) + 23*pi**6/(81648*epsilon) + 7*f_3**2/(360*epsilon**2) - 83*f_3/(432*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2382":"77*f_3**2/(1080*epsilon) - 15953*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 1711*f_5/(3240*epsilon) + 101*f_7/(960*epsilon) - 269*pi**4/(259200*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(72*epsilon**2) - 853*f_3/(4320*epsilon**2) + 85*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","2383":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","2384":"-38*f_3**2/(45*epsilon) + 11*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 113*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 859*f_5/(432*epsilon) + 1617*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2385":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","2386":"-227*f_3/(12960*epsilon) - 5945/(3359232*epsilon) - pi**4/(86400*epsilon) + f_3/(180*epsilon**2) + 40213/(5598720*epsilon**2) - 2539/(466560*epsilon**3) + 5/(2592*epsilon**4) - 1/(3240*epsilon**5)","2387":"-7*f_3/(2880*epsilon) - 31/(69120*epsilon) + pi**4/(7200*epsilon) - f_3/(240*epsilon**2) - 7/(15360*epsilon**2) - 7/(3840*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","2388":"-53*f_3**2/(2160*epsilon) - 691*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 35*f_5/(2592*epsilon) + 19*f_7/(144*epsilon) - 25*pi**6/(163296*epsilon) + 43*pi**4/(64800*epsilon) + f_3**2/(72*epsilon**2) + 43*f_3/(540*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2389":"-7*f_3/(3888*epsilon) - 7*f_5/(1080*epsilon) + 19*pi**4/(129600*epsilon) + 71/(2916*epsilon) + 19*f_3/(1080*epsilon**2) - 971/(38880*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + 11/(1080*epsilon**3) - 1/(540*epsilon**4)","2390":"29*f_3**2/(2880*epsilon) + 2333*f_3/(103680*epsilon) - 41*f_5/(864*epsilon) - 83*pi**4/(518400*epsilon) + 943/(311040*epsilon) + 19*pi**6/(544320*epsilon) - 83*f_3/(4320*epsilon**2) + 41*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 1/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2391":"7*f_3/(2880*epsilon) - pi**4/(57600*epsilon) - 437/(276480*epsilon) - f_3/(480*epsilon**2) + 7/(10240*epsilon**2) + 47/(7680*epsilon**3) + 1/(288*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2392":"1549*f_3/(34560*epsilon) + 13*f_5/(180*epsilon) - 100613/(829440*epsilon) - 7*pi**4/(69120*epsilon) - 5*f_3/(96*epsilon**2) + pi**4/(9600*epsilon**2) + 1273/(23040*epsilon**2) + f_3/(80*epsilon**3) - 29/(1920*epsilon**3) + 1/(480*epsilon**4)","2393":"-37*f_3**2/(180*epsilon) - 49*f_3/(54*epsilon) + 155*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2394":"49*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 581*f_3/(25920*epsilon) - 23*f_5/(1620*epsilon) - 19*f_7/(144*epsilon) - 11*pi**4/(51840*epsilon) + pi**6/(10206*epsilon) - f_3**2/(72*epsilon**2) - 11*f_3/(432*epsilon**2) + 2*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2395":"41*f_3**2/(72*epsilon) - 17*f_3*f_5/(20*epsilon) - 71*f_3/(135*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 4*f_5/(9*epsilon) + 2723*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2396":"23*f_3**2/(180*epsilon) - 7*f_3/(54*epsilon) + 5*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","2397":"-7*f_3**2/(60*epsilon) + 3*f_3*f_5/(5*epsilon) + 31*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 31*f_5/(36*epsilon) - 3479*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2398":"23*f_3**2/(60*epsilon) + 71*f_3/(90*epsilon) - 109*f_5/(72*epsilon) - pi**4/(900*epsilon) + pi**6/(4536*epsilon) - 2*f_3/(15*epsilon**2) + f_5/(6*epsilon**2)","2399":"233*f_3/(7776*epsilon) + f_5/(216*epsilon) - 71/(1458*epsilon) + pi**4/(4860*epsilon) - 7*f_3/(216*epsilon**2) - pi**4/(6480*epsilon**2) + 5/(162*epsilon**2) + f_3/(54*epsilon**3) - 1/(162*epsilon**3)","2400":"157*f_3/(7776*epsilon) + f_5/(192*epsilon) - 401/(11664*epsilon) + pi**4/(9720*epsilon) - 7*f_3/(432*epsilon**2) - pi**4/(12960*epsilon**2) + 23/(1296*epsilon**2) + f_3/(108*epsilon**3) - 1/(324*epsilon**3)","2401":"-47*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 569*f_3/(2880*epsilon) + 49*f_5/(360*epsilon) - 7*f_7/(80*epsilon) - 124853/(829440*epsilon) - pi**4/(2400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(20*epsilon**2) + pi**4/(14400*epsilon**2) + 3199/(69120*epsilon**2) + f_3/(120*epsilon**3) - 67/(5760*epsilon**3) + 1/(480*epsilon**4)","2402":"5*f_3**2/(18*epsilon) - 71*f_3/(216*epsilon) - pi**4/(2160*epsilon) + 13/(72*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","2403":"-61*f_3**2/(8640*epsilon) - 5909*f_3/(1866240*epsilon) - 41*f_5/(1920*epsilon) - 35197/(5598720*epsilon) + 49*pi**4/(746496*epsilon) + 13*pi**6/(1632960*epsilon) - 31*f_3/(31104*epsilon**2) + f_5/(160*epsilon**2) - 41*pi**4/(1555200*epsilon**2) + 269/(466560*epsilon**2) + 259*f_3/(12960*epsilon**3) - 65/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","2404":"-817*f_3/(10368*epsilon) - 3*f_5/(32*epsilon) - 13*pi**4/(103680*epsilon) + 4267/(31104*epsilon) + 5*f_3/(216*epsilon**2) - 19/(324*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","2405":"9*f_3**2/(320*epsilon) - 2597*f_3/(77760*epsilon) + f_5/(32*epsilon) - 13*pi**6/(544320*epsilon) - 77*pi**4/(3110400*epsilon) + 11047/(466560*epsilon) - 437*f_3/(25920*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(25920*epsilon**2) + 1073/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","2406":"9*f_3**2/(320*epsilon) - 2597*f_3/(77760*epsilon) + f_5/(32*epsilon) - 13*pi**6/(544320*epsilon) - 77*pi**4/(3110400*epsilon) + 11047/(466560*epsilon) - 437*f_3/(25920*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(25920*epsilon**2) + 1073/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","2407":"-5*f_3**2/(18*epsilon) + 5*f_3*f_5/(9*epsilon) - 19*f_3/(216*epsilon) - 5*f_5/(27*epsilon) - pi**4/(2160*epsilon) + 35/(216*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","2408":"-19*f_3**2/(1080*epsilon) - 31*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) - 313*f_5/(2592*epsilon) + 19*f_7/(144*epsilon) - pi**6/(40824*epsilon) - pi**4/(129600*epsilon) + f_3**2/(72*epsilon**2) - f_3/(1080*epsilon**2) - f_5/(54*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2409":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","2410":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","2411":"181*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 655*f_3/(15552*epsilon) - 193*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 103*pi**4/(777600*epsilon) + 29*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 103*f_3/(6480*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2412":"23*f_3**2/(120*epsilon) - 53*f_3/(90*epsilon) - pi**4*f_3/(600*epsilon) - 2*f_5/(3*epsilon) + 49*f_7/(40*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","2413":"-49*f_3**2/(360*epsilon) - 7*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 91*f_5/(216*epsilon) + 7*f_7/(240*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2414":"959*f_3/(17280*epsilon) + 19*f_5/(320*epsilon) - 71321/(829440*epsilon) - 19*pi**4/(172800*epsilon) - 19*f_3/(1440*epsilon**2) + pi**4/(28800*epsilon**2) + 407/(13824*epsilon**2) + f_3/(240*epsilon**3) - 47/(5760*epsilon**3) + 1/(480*epsilon**4)","2415":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","2416":"-11*f_3**2/(24*epsilon) + 5*f_3*f_5/(9*epsilon) + 911*f_3/(864*epsilon) - 115*f_5/(108*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","2417":"-49*f_3**2/(2160*epsilon) - 643*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 643*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2418":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","2419":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2420":"f_3**2/epsilon - 3*f_3*f_5/(4*epsilon) + 5*f_3/(3*epsilon) + 95*f_5/(12*epsilon) - 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","2421":"-13*f_3**2/(2160*epsilon) - 859*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 553*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2422":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2423":"-14*f_5/(9*epsilon) - 28*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","2424":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","2425":"13*f_3**2/(24*epsilon) - 5*f_3*f_5/(9*epsilon) - 451*f_3/(432*epsilon) + 595*f_5/(432*epsilon) - 167/(864*epsilon) - pi**4/(864*epsilon) + 5*pi**6/(27216*epsilon) + 5*f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2) + 1/(36*epsilon**2)","2426":"7*f_3**2/(45*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 199*f_5/(432*epsilon) + 3773*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2427":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","2428":"2*f_3**3/(3*epsilon) - 13*f_3**2/(6*epsilon) - f_3*f_5/(4*epsilon) - 8*f_3/(9*epsilon) + 43*f_5/(36*epsilon) - 70*f_7/(9*epsilon) + 1063*f_9/(108*epsilon)","2429":"-f_3**2/(30*epsilon) + 7*f_3*f_5/(20*epsilon) + 3*f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + 11*f_5/(36*epsilon) - 2303*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2430":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","2431":"41*f_3**2/(360*epsilon) - 47*f_3/(180*epsilon) + pi**4*f_3/(1800*epsilon) + 8*f_5/(27*epsilon) - 7*f_7/(60*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2432":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","2433":"29*f_3**2/(36*epsilon) - 17*f_3*f_5/(20*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 853*f_5/(432*epsilon) + 11851*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2434":"f_3**2/(720*epsilon) + 2099*f_3/(34560*epsilon) - 23*f_5/(17280*epsilon) - 37037/(829440*epsilon) - pi**6/(54432*epsilon) + 41*pi**4/(345600*epsilon) + 157*f_3/(5760*epsilon**2) - f_5/(72*epsilon**2) - 2209/(138240*epsilon**2) - pi**4/(57600*epsilon**2) - 13*f_3/(240*epsilon**3) + 343/(5760*epsilon**3) - 3/(128*epsilon**4) - 7/(360*epsilon**5) + 1/(72*epsilon**6)","2435":"43*f_3**2/(480*epsilon) - 31147*f_3/(311040*epsilon) - 361*f_5/(8640*epsilon) - pi**6/(90720*epsilon) + 16211/(1866240*epsilon) + 779*pi**4/(3110400*epsilon) + 779*f_3/(25920*epsilon**2) - 7*f_5/(720*epsilon**2) - 8891/(311040*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 17*f_3/(2160*epsilon**3) - pi**4/(21600*epsilon**3) + 43/(2592*epsilon**3) - f_3/(180*epsilon**4) + 31/(2160*epsilon**4) - 1/(90*epsilon**5)","2436":"-f_3**2/(90*epsilon) - 5773*f_3/(62208*epsilon) - 223*f_5/(2880*epsilon) - 19*pi**6/(544320*epsilon) - 581*pi**4/(3110400*epsilon) + 435053/(1492992*epsilon) - 761*f_3/(25920*epsilon**2) - f_5/(40*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 45169/(622080*epsilon**2) + 403*f_3/(2160*epsilon**3) - 12671/(51840*epsilon**3) + pi**4/(21600*epsilon**3) - 19*f_3/(180*epsilon**4) + 247/(2160*epsilon**4) - 7/(360*epsilon**5)","2437":"-19*f_3**2/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 3059*f_3/(8640*epsilon) - 79*f_5/(720*epsilon) - pi**4/(1152*epsilon) + 5/(3456*epsilon) + 4*f_3**2/(45*epsilon**2) - 91*f_3/(432*epsilon**2) + pi**4/(7200*epsilon**2) + 5963/(51840*epsilon**2) + 13*f_3/(180*epsilon**3) - 77/(1080*epsilon**3) + 1/(72*epsilon**4)","2438":"-31*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 1733*f_3/(51840*epsilon) + 7*f_5/(288*epsilon) - 187*pi**4/(518400*epsilon) + 377/(311040*epsilon) + f_3**2/(60*epsilon**2) - 187*f_3/(4320*epsilon**2) + 1067/(103680*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 37/(2160*epsilon**3) + 1/(144*epsilon**4)","2439":"f_3**2/(72*epsilon) - 37*f_3/(1620*epsilon) + 3*f_5/(40*epsilon) - 7*pi**4/(25920*epsilon) - 23/(19440*epsilon) - f_3**2/(18*epsilon**2) + 2*f_3/(27*epsilon**2) - 7/(180*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","2440":"-13*f_3**2/(1920*epsilon) - 4903*f_3/(207360*epsilon) + 11*f_5/(1920*epsilon) + pi**4/(64800*epsilon) + pi**6/(120960*epsilon) + 123947/(4976640*epsilon) - 191*f_3/(34560*epsilon**2) + 7*f_5/(960*epsilon**2) - 575/(82944*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 49*f_3/(1440*epsilon**3) - 145/(6912*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","2441":"-f_3**2/(2880*epsilon) + 149*f_3/(4860*epsilon) + f_5/(160*epsilon) - 49393/(466560*epsilon) + 13*pi**6/(544320*epsilon) + 737*pi**4/(3110400*epsilon) - 11*f_3/(51840*epsilon**2) + 3*f_5/(160*epsilon**2) - 1163/(31104*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","2442":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","2443":"-f_3**2/(60*epsilon) - pi**4*f_3/(600*epsilon) + 29*f_3/(180*epsilon) - 25*f_5/(72*epsilon) + 21*f_7/(80*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","2444":"11*f_3**2/(360*epsilon) + 5*f_3*f_5/(36*epsilon) + 133*f_5/(432*epsilon) - 1939*f_7/(4320*epsilon) - 7*pi**8/(194400*epsilon) + pi**6/(3888*epsilon) + 7*f_5/(36*epsilon**2) - 7*f_7/(36*epsilon**2)","2445":"-31*f_3**2/(4320*epsilon) + pi**4*f_3/(43200*epsilon) + 9763*f_3/(25920*epsilon) - 1757*f_5/(5184*epsilon) - 79*f_7/(5760*epsilon) - 41*pi**6/(326592*epsilon) + 7*pi**4/(10368*epsilon) + f_3**2/(720*epsilon**2) + 115*f_3/(864*epsilon**2) - 127*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) - 7*f_3/(36*epsilon**3) + 7*f_5/(36*epsilon**3)","2446":"-49*f_3**2/(1080*epsilon) - 15521*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 152*f_5/(405*epsilon) + 79*f_7/(192*epsilon) - 269*pi**4/(259200*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(72*epsilon**2) - 853*f_3/(4320*epsilon**2) + 85*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","2447":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","2448":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","2449":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","2450":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","2451":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","2452":"f_3**2/(20*epsilon) + 7*f_3*f_5/(20*epsilon) + 101*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 41*f_5/(72*epsilon) - 4067*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2453":"-31*f_3**2/(30*epsilon) + 39*f_3*f_5/(40*epsilon) + 7*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) - f_5/(8*epsilon) + 343*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2454":"-91*f_3**2/(360*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 485*f_5/(432*epsilon) - 7763*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2455":"7*f_3/(320*epsilon) - f_5/(18*epsilon) + 77/(69120*epsilon) + pi**4/(2880*epsilon) + f_3/(48*epsilon**2) - 359/(15360*epsilon**2) + 5/(768*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","2456":"-271*f_3**2/(360*epsilon) + 17*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 695*f_5/(432*epsilon) - 3031*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2457":"227*f_3/(17280*epsilon) - 71*f_5/(1440*epsilon) - 73*pi**4/(172800*epsilon) + 10873/(207360*epsilon) - 49*f_3/(720*epsilon**2) + pi**4/(3600*epsilon**2) + 677/(17280*epsilon**2) + f_3/(30*epsilon**3) - 13/(360*epsilon**3) + 1/(120*epsilon**4)","2458":"41*f_3**2/(120*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 623*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2459":"73*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 8197*f_3/(25920*epsilon) - 5449*f_5/(6480*epsilon) + 1679*f_7/(5760*epsilon) - 73*pi**4/(51840*epsilon) + 25*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 73*f_3/(432*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2460":"49*f_3**2/(180*epsilon) - 5*f_3/(18*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_5/(108*epsilon) - 21*f_7/(160*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2461":"73*f_3**2/(240*epsilon) - 3*f_3*f_5/(5*epsilon) - 6223*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) + 223*f_5/(1440*epsilon) + 2009*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 943/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 59/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2462":"-19*f_3**2/(120*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 1981*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2463":"-161*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) - 98*f_3/(135*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 121*f_5/(72*epsilon) + 19747*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","2464":"-35*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 1411*f_3/(12960*epsilon) + 1015*f_5/(2592*epsilon) - 299*f_7/(1440*epsilon) - 59*pi**6/(163296*epsilon) + 229*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 229*f_3/(1080*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","2465":"-67*f_3**2/(1080*epsilon) + pi**4*f_3/(2700*epsilon) + 19903*f_3/(25920*epsilon) - 4883*f_5/(12960*epsilon) - 3599*f_7/(5760*epsilon) - 23*pi**4/(10368*epsilon) + 65*pi**6/(163296*epsilon) + f_3**2/(45*epsilon**2) - 115*f_3/(432*epsilon**2) + 65*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2466":"11*f_3**2/(360*epsilon) - 2179*f_3/(17280*epsilon) - pi**4*f_3/(1800*epsilon) - 49*f_5/(480*epsilon) + 7*f_7/(40*epsilon) + 41*pi**4/(172800*epsilon) + 3587/(51840*epsilon) - f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - 4/(135*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2467":"-17*f_3**2/(240*epsilon) + pi**4*f_3/(3600*epsilon) + 19951*f_3/(103680*epsilon) + 71*f_5/(576*epsilon) - 7*f_7/(160*epsilon) - 221089/(1244160*epsilon) - 353*pi**4/(1036800*epsilon) + f_3**2/(60*epsilon**2) - 19*f_3/(270*epsilon**2) + pi**4/(8640*epsilon**2) + 331/(5184*epsilon**2) + f_3/(72*epsilon**3) - 37/(2160*epsilon**3) + 1/(360*epsilon**4)","2468":"43*f_3**2/(60*epsilon) - 3*f_3*f_5/(20*epsilon) + 27*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 23*f_5/(12*epsilon) - 7007*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2469":"-1601*f_3/(5760*epsilon) + 7*f_5/(160*epsilon) - pi**4/(11520*epsilon) + 4079/(17280*epsilon) + f_3/(36*epsilon**2) - 67/(1080*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2470":"-5*f_3**2/(144*epsilon) + 631*f_3/(1728*epsilon) - 65*f_5/(216*epsilon) - 5*pi**6/(54432*epsilon) + 7*pi**4/(17280*epsilon) - 7*f_3/(72*epsilon**2) + 5*f_5/(36*epsilon**2)","2471":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","2472":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","2473":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2474":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","2475":"17*f_3**2/(24*epsilon) - 5*f_3*f_5/(9*epsilon) - 499*f_3/(432*epsilon) + 445*f_5/(432*epsilon) - pi**4/(864*epsilon) + 5*pi**6/(27216*epsilon) + 5*f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2)","2476":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","2477":"-211*f_3**2/(180*epsilon) + 131*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) - 749*f_5/(216*epsilon) + 23653*f_7/(4320*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2478":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","2479":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","2480":"-58*f_3**2/(45*epsilon) + 287*f_3*f_5/(90*epsilon) - pi**4*f_3/(225*epsilon) - 24*f_3_5/(5*epsilon) + 763*f_7/(540*epsilon) + 5401*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","2481":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","2482":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","2483":"191*f_3/(640*epsilon) - 787*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 2869/(17280*epsilon) + f_3/(36*epsilon**2) - 13/(270*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","2484":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","2485":"419*f_3/(8640*epsilon) - 43*f_5/(480*epsilon) - 19*pi**4/(86400*epsilon) + 14359/(414720*epsilon) - 19*f_3/(720*epsilon**2) + pi**4/(14400*epsilon**2) + 119/(6912*epsilon**2) + f_3/(120*epsilon**3) - 47/(2880*epsilon**3) + 1/(240*epsilon**4)","2486":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","2487":"29*f_3**2/(40*epsilon) - 21*f_3*f_5/(40*epsilon) + 283*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 167*f_5/(48*epsilon) - 9653*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2488":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","2489":"-4*f_3**2/(9*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 71*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 475*f_5/(432*epsilon) + 9331*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2490":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","2491":"-f_3**2/epsilon - 5*f_3*f_5/(6*epsilon) + 2*f_3/(9*epsilon) + 2*f_3_5/epsilon + 11*f_5/(18*epsilon) - 29*pi**8/(283500*epsilon)","2492":"-f_3**2/(180*epsilon) - 7*f_3*f_5/(18*epsilon) - 287*f_5/(216*epsilon) + 8869*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2493":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","2494":"f_3**2/(45*epsilon) + pi**4*f_3/(1800*epsilon) + f_3/(18*epsilon) + 61*f_5/(216*epsilon) - 539*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2495":"-79*f_3**2/(90*epsilon) + 21*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 469*f_5/(432*epsilon) + 1757*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2496":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","2497":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","2498":"-f_3**2/(640*epsilon) + 353*f_3/(41472*epsilon) + f_5/(640*epsilon) - pi**6/(120960*epsilon) - 8987/(4976640*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) - 37/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 1/(6912*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","2499":"-f_3**2/(54*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 6619*f_3/(12960*epsilon) - 1097*f_5/(2592*epsilon) - 11*f_7/(720*epsilon) - 5*pi**6/(40824*epsilon) + 127*pi**4/(129600*epsilon) - 11*f_3**2/(360*epsilon**2) + 479*f_3/(2160*epsilon**2) - 85*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3)","2500":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","2501":"-43*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 7751*f_3/(51840*epsilon) - 7*f_5/(1440*epsilon) - 27373/(311040*epsilon) - 181*pi**4/(518400*epsilon) + f_3**2/(60*epsilon**2) - 97*f_3/(1080*epsilon**2) + pi**4/(5400*epsilon**2) + 871/(12960*epsilon**2) + f_3/(45*epsilon**3) - 61/(2160*epsilon**3) + 1/(180*epsilon**4)","2502":"41*f_3**2/(960*epsilon) - 119443*f_3/(622080*epsilon) + 1493*f_5/(17280*epsilon) - 397*pi**4/(6220800*epsilon) + pi**6/(45360*epsilon) + 140443/(1866240*epsilon) + 439*f_3/(10368*epsilon**2) + 23*f_5/(1440*epsilon**2) - 32789/(622080*epsilon**2) + 29*pi**4/(518400*epsilon**2) + 29*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 301/(51840*epsilon**3) - f_3/(360*epsilon**4) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","2503":"77*f_3**2/(1440*epsilon) + 21149*f_3/(103680*epsilon) - 455*f_5/(1728*epsilon) - 42401/(311040*epsilon) - 97*pi**4/(1036800*epsilon) + pi**6/(17010*epsilon) + 17*f_3/(1728*epsilon**2) - 49*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 833/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(432*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2504":"-83*f_3**2/(960*epsilon) + 17893*f_3/(51840*epsilon) - 149*f_5/(576*epsilon) - 5393/(77760*epsilon) - pi**6/(90720*epsilon) + 11*pi**4/(41472*epsilon) - 73*f_3/(384*epsilon**2) + 23*f_5/(160*epsilon**2) + pi**4/(57600*epsilon**2) + 23/(640*epsilon**2) - 13*f_3/(360*epsilon**3) + 1/(108*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2505":"173*f_3/(3840*epsilon) - 187*f_5/(2880*epsilon) - pi**4/(23040*epsilon) - 101/(34560*epsilon) + f_3/(72*epsilon**2) - pi**4/(14400*epsilon**2) - 7/(2160*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2506":"-361*f_3**2/(17280*epsilon) + 4667*f_3/(233280*epsilon) + 479*f_5/(51840*epsilon) - 6787/(349920*epsilon) + 11*pi**6/(6531840*epsilon) + 11*pi**4/(373248*epsilon) - 409*f_3/(31104*epsilon**2) - 89*f_5/(8640*epsilon**2) - 113*pi**4/(1555200*epsilon**2) + 11213/(466560*epsilon**2) + 161*f_3/(6480*epsilon**3) - 347/(19440*epsilon**3) + pi**4/(32400*epsilon**3) - 2*f_3/(135*epsilon**4) + 2/(405*epsilon**4)","2507":"-7*f_3**2/(540*epsilon) + pi**4*f_3/(21600*epsilon) + 509*f_3/(1620*epsilon) - 1339*f_5/(12960*epsilon) - 13*f_7/(72*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2508":"-59*f_3**2/(1080*epsilon) + pi**4*f_3/(21600*epsilon) + 937*f_3/(3240*epsilon) - 979*f_5/(12960*epsilon) - 359*f_7/(2880*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2509":"637*f_3/(34560*epsilon) + 7*f_5/(1920*epsilon) + 3979/(829440*epsilon) + 19*pi**4/(345600*epsilon) + f_3/(576*epsilon**2) - 3691/(276480*epsilon**2) - pi**4/(19200*epsilon**2) - f_3/(160*epsilon**3) + 91/(11520*epsilon**3) + 7/(1152*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","2510":"191*f_3**2/(6480*epsilon) - 3701*f_3/(9720*epsilon) + pi**4*f_3/(16200*epsilon) + 5899*f_5/(19440*epsilon) + 263*f_7/(8640*epsilon) - 169*pi**4/(194400*epsilon) + 73*pi**6/(489888*epsilon) - f_3**2/(54*epsilon**2) + 529*f_3/(1296*epsilon**2) - 65*f_5/(162*epsilon**2) - 5*pi**6/(40824*epsilon**2) + 7*pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 5*f_5/(27*epsilon**3)","2511":"-f_3**2/(360*epsilon) + 31*f_3/(1440*epsilon) - 209*f_5/(1728*epsilon) - pi**6/(54432*epsilon) + pi**4/(14400*epsilon) + 47353/(414720*epsilon) + 107*f_3/(960*epsilon**2) + f_5/(36*epsilon**2) - 45037/(276480*epsilon**2) - f_3/(16*epsilon**3) + 3007/(46080*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","2512":"-1061*f_3/(8640*epsilon) - pi**4/(43200*epsilon) + 62693/(414720*epsilon) + 43*f_3/(720*epsilon**2) - 8239/(138240*epsilon**2) + 1/(256*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","2513":"301*f_3/(124416*epsilon) + 7*f_5/(34560*epsilon) - 9211/(11197440*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(1036800*epsilon**2) + 4151/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 133/(77760*epsilon**3) - 65/(20736*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","2514":"-971*f_3/(8640*epsilon) + 5*f_5/(144*epsilon) - pi**4/(43200*epsilon) + 49613/(414720*epsilon) + 43*f_3/(720*epsilon**2) - 7279/(138240*epsilon**2) + 1/(256*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","2515":"29*f_3/(8640*epsilon) - 571*f_5/(17280*epsilon) - 269*pi**4/(6220800*epsilon) + 643043/(14929920*epsilon) - 55*f_3/(10368*epsilon**2) - 14461/(829440*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 17*f_3/(4320*epsilon**3) + 229/(51840*epsilon**3) - 7/(576*epsilon**4) + 7/(720*epsilon**5) - 1/(360*epsilon**6)","2516":"-f_3**2/(1440*epsilon) - 6197*f_3/(17280*epsilon) - 583*f_5/(2160*epsilon) + 441*f_7/(640*epsilon) - 53*pi**4/(172800*epsilon) + pi**6/(108864*epsilon) + 21299/(414720*epsilon) + 27*f_3/(320*epsilon**2) - 5*f_5/(144*epsilon**2) - 21997/(276480*epsilon**2) + pi**4/(5760*epsilon**2) - f_3/(24*epsilon**3) + 1567/(46080*epsilon**3) + 13/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","2517":"7*f_3**2/(4320*epsilon) + 4823*f_3/(77760*epsilon) + 277*f_5/(25920*epsilon) - 1069123/(11197440*epsilon) - pi**6/(326592*epsilon) + 59*pi**4/(777600*epsilon) - 2473*f_3/(25920*epsilon**2) + 5*f_5/(432*epsilon**2) - 13*pi**4/(259200*epsilon**2) + 125833/(1244160*epsilon**2) + 77*f_3/(2160*epsilon**3) - 1475/(41472*epsilon**3) - 13/(17280*epsilon**4) + 17/(4320*epsilon**5) - 1/(1080*epsilon**6)","2518":"-67*f_3**2/(1440*epsilon) - 29*f_3/(108*epsilon) + 127*f_5/(432*epsilon) - 53*pi**4/(172800*epsilon) + 21353/(414720*epsilon) + pi**6/(15552*epsilon) + 971*f_3/(2880*epsilon**2) - 41*f_5/(144*epsilon**2) - 33437/(276480*epsilon**2) - f_3/(16*epsilon**3) + 2687/(46080*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","2519":"301*f_3/(124416*epsilon) + 7*f_5/(34560*epsilon) - 9211/(11197440*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(1036800*epsilon**2) + 4151/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 133/(77760*epsilon**3) - 65/(20736*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","2520":"7*f_3/(2880*epsilon) - pi**4/(57600*epsilon) - 437/(276480*epsilon) - f_3/(480*epsilon**2) + 7/(10240*epsilon**2) + 47/(7680*epsilon**3) + 1/(288*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2521":"-989*f_3/(25920*epsilon) - 7*f_5/(1440*epsilon) + 55/(15552*epsilon) + pi**4/(16200*epsilon) + f_3/(135*epsilon**2) - pi**4/(43200*epsilon**2) + 203/(25920*epsilon**2) - f_3/(360*epsilon**3) - 1/(216*epsilon**3) + 1/(360*epsilon**4)","2522":"-1013*f_3/(17280*epsilon) + 17*f_5/(160*epsilon) - 49*f_7/(640*epsilon) - pi**4/(3456*epsilon) + 25891/(414720*epsilon) + 71*f_3/(960*epsilon**2) - 9919/(92160*epsilon**2) + pi**4/(5760*epsilon**2) - f_3/(24*epsilon**3) + 629/(15360*epsilon**3) + 13/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","2523":"-77*f_3**2/(180*epsilon) - f_3*f_5/(36*epsilon) - 811*f_5/(216*epsilon) + 18767*f_7/(4320*epsilon) - pi**6/(1944*epsilon) + 7*pi**8/(97200*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","2524":"-13*f_3**2/(480*epsilon) - 40171*f_3/(311040*epsilon) + 383*f_5/(8640*epsilon) + 49*f_7/(320*epsilon) - 11999/(933120*epsilon) - 397*pi**4/(3110400*epsilon) - pi**6/(90720*epsilon) + 251*f_3/(25920*epsilon**2) - 7*f_5/(720*epsilon**2) - 6869/(311040*epsilon**2) + 29*pi**4/(259200*epsilon**2) + 29*f_3/(2160*epsilon**3) - 131/(25920*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 31/(2160*epsilon**4) - 1/(180*epsilon**5)","2525":"-301*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 1703*f_3/(25920*epsilon) - 907*f_5/(12960*epsilon) + 89*f_7/(576*epsilon) - 319*pi**4/(259200*epsilon) + 19*pi**6/(163296*epsilon) - f_3**2/(18*epsilon**2) - 167*f_3/(1080*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2526":"-5*f_3**2/(36*epsilon) + pi**4*f_3/(3600*epsilon) + 14767*f_3/(51840*epsilon) - 73*f_5/(1440*epsilon) + 7*f_7/(40*epsilon) - 87137/(311040*epsilon) - 83*pi**4/(518400*epsilon) + 2*f_3**2/(45*epsilon**2) - 449*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 229/(1080*epsilon**2) + f_3/(20*epsilon**3) - 37/(720*epsilon**3) + 1/(180*epsilon**4)","2527":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","2528":"23*f_3**2/(120*epsilon) - 5*f_3/(9*epsilon) - pi**4*f_3/(600*epsilon) - 2*f_5/(3*epsilon) + 189*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","2529":"-3*f_3**2/(320*epsilon) - 7367*f_3/(207360*epsilon) + 29*f_5/(1920*epsilon) - 53*pi**4/(2073600*epsilon) + pi**6/(60480*epsilon) + 1937/(62208*epsilon) + 371*f_3/(17280*epsilon**2) - 7*f_5/(480*epsilon**2) - 5027/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 73/(34560*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","2530":"-3*f_3**2/(320*epsilon) - 7367*f_3/(207360*epsilon) + 29*f_5/(1920*epsilon) - 53*pi**4/(2073600*epsilon) + pi**6/(60480*epsilon) + 1937/(62208*epsilon) + 371*f_3/(17280*epsilon**2) - 7*f_5/(480*epsilon**2) - 5027/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 73/(34560*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","2531":"79*f_3**2/(1920*epsilon) - 13939*f_3/(103680*epsilon) - 11*f_5/(5760*epsilon) + 11*pi**4/(414720*epsilon) + pi**6/(181440*epsilon) + 490291/(4976640*epsilon) + 329*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 667/(27648*epsilon**2) + pi**4/(115200*epsilon**2) + 11*f_3/(360*epsilon**3) - 187/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","2532":"-107*f_3/(3840*epsilon) - f_5/(960*epsilon) + pi**4/(38400*epsilon) + 151/(15360*epsilon) - 19*f_3/(720*epsilon**2) + pi**4/(14400*epsilon**2) + 157/(8640*epsilon**2) + f_3/(120*epsilon**3) - 1/(80*epsilon**3) + 1/(360*epsilon**4)","2533":"-5*f_3**2/(128*epsilon) + 7319*f_3/(103680*epsilon) - 23*f_5/(480*epsilon) + 49*f_7/(640*epsilon) - 65209/(995328*epsilon) - pi**6/(120960*epsilon) - 53*pi**4/(2073600*epsilon) - 679*f_3/(11520*epsilon**2) + 7*f_5/(320*epsilon**2) + pi**4/(115200*epsilon**2) + 1157/(27648*epsilon**2) + 11*f_3/(360*epsilon**3) - 259/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","2534":"-f_3**2/(5760*epsilon) - 1477*f_3/(1244160*epsilon) - 19*f_5/(6912*epsilon) + 143/(466560*epsilon) + 269*pi**4/(12441600*epsilon) + pi**6/(362880*epsilon) + 269*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) - 145/(248832*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(405*epsilon**3) + f_3/(720*epsilon**4) - 53/(8640*epsilon**4) + 1/(270*epsilon**5)","2535":"-17*f_3**2/(384*epsilon) + 7571*f_3/(103680*epsilon) - f_5/(960*epsilon) + 49*f_7/(640*epsilon) - 324317/(4976640*epsilon) - 53*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) - 679*f_3/(11520*epsilon**2) - 29*f_5/(960*epsilon**2) + pi**4/(115200*epsilon**2) + 3101/(27648*epsilon**2) + 11*f_3/(360*epsilon**3) - 439/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","2536":"-17*f_3**2/(1728*epsilon) + 1435*f_3/(373248*epsilon) + 7*f_5/(2160*epsilon) - 83*pi**4/(1244160*epsilon) - pi**6/(816480*epsilon) + 132691/(7464960*epsilon) + 1973*f_3/(77760*epsilon**2) - f_5/(480*epsilon**2) - 44413/(933120*epsilon**2) + 61*pi**4/(777600*epsilon**2) - 29*f_3/(1080*epsilon**3) - pi**4/(64800*epsilon**3) + 359/(9720*epsilon**3) + f_3/(135*epsilon**4) - 1/(80*epsilon**4) + 1/(540*epsilon**5)","2537":"f_3**2/(60*epsilon) + f_3/(216*epsilon) - 151/(6480*epsilon) - pi**4/(10800*epsilon) - f_3/(90*epsilon**2) + 7/(432*epsilon**2) - 1/(180*epsilon**3)","2538":"71*f_3/(1280*epsilon) + 49*f_5/(960*epsilon) - 1409/(15360*epsilon) + pi**4/(38400*epsilon) - 19*f_3/(720*epsilon**2) + pi**4/(14400*epsilon**2) + 337/(8640*epsilon**2) + f_3/(120*epsilon**3) - 1/(80*epsilon**3) + 1/(360*epsilon**4)","2539":"-29*f_3**2/(4320*epsilon) - 23*f_3/(11520*epsilon) - 49*f_5/(5184*epsilon) - 23*pi**4/(518400*epsilon) - pi**6/(466560*epsilon) + 22817/(829440*epsilon) + 563*f_3/(17280*epsilon**2) + f_5/(135*epsilon**2) - 9433/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 5*f_3/(216*epsilon**3) + pi**4/(21600*epsilon**3) + 91/(3240*epsilon**3) + f_3/(180*epsilon**4) - 11/(1080*epsilon**4) + 1/(540*epsilon**5)","2540":"29*f_3**2/(1920*epsilon) + 1793*f_3/(103680*epsilon) + 359*f_5/(5760*epsilon) - 49*f_7/(640*epsilon) - 67945/(995328*epsilon) + 343*pi**4/(2073600*epsilon) + pi**6/(51840*epsilon) - 631*f_3/(11520*epsilon**2) - 49*f_5/(960*epsilon**2) + pi**4/(115200*epsilon**2) + 2621/(27648*epsilon**2) + 11*f_3/(360*epsilon**3) - 367/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","2541":"-f_3**2/(5760*epsilon) - 1477*f_3/(1244160*epsilon) - 19*f_5/(6912*epsilon) + 143/(466560*epsilon) + 269*pi**4/(12441600*epsilon) + pi**6/(362880*epsilon) + 269*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) - 145/(248832*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(405*epsilon**3) + f_3/(720*epsilon**4) - 53/(8640*epsilon**4) + 1/(270*epsilon**5)","2542":"-f_3**2/(640*epsilon) + 353*f_3/(41472*epsilon) + f_5/(640*epsilon) - pi**6/(120960*epsilon) - 8987/(4976640*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) - 37/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 1/(6912*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","2543":"-5*f_3**2/(72*epsilon) + 631*f_3/(864*epsilon) - 65*f_5/(108*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","2544":"3*f_3**2/(4*epsilon) + 5*f_3*f_5/(12*epsilon) + 7*f_3/(18*epsilon) - f_3_5/epsilon + 61*f_5/(36*epsilon) - 49*f_7/(16*epsilon) + 29*pi**8/(567000*epsilon)","2545":"11*f_3**2/(144*epsilon) - 299*f_3/(864*epsilon) + 245*f_5/(864*epsilon) - pi**4/(1728*epsilon) + 5*pi**6/(54432*epsilon) + 5*f_3/(36*epsilon**2) - 5*f_5/(36*epsilon**2)","2546":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2547":"-f_3**2/epsilon - 5*f_3*f_5/(6*epsilon) + 2*f_3/(9*epsilon) + 2*f_3_5/epsilon + 11*f_5/(18*epsilon) - 29*pi**8/(283500*epsilon)","2548":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","2549":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2550":"-f_3**2/(1440*epsilon) + 149*f_3/(11520*epsilon) - 379*f_5/(8640*epsilon) + pi**4/(23040*epsilon) + 2629/(414720*epsilon) + pi**6/(108864*epsilon) - 29*f_3/(2880*epsilon**2) + f_5/(144*epsilon**2) - 19/(15360*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 23/(7680*epsilon**3) + 1/(384*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","2551":"13*f_3**2/(1440*epsilon) - 7*f_3/(2880*epsilon) + 11*f_5/(270*epsilon) - pi**4/(6400*epsilon) - 10649/(829440*epsilon) - pi**6/(108864*epsilon) - 53*f_3/(1728*epsilon**2) - 13*f_5/(360*epsilon**2) + 2581/(103680*epsilon**2) + 29*pi**4/(86400*epsilon**2) + 29*f_3/(720*epsilon**3) - 31/(1080*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(120*epsilon**5)","2552":"f_3**2/(720*epsilon) - 541*f_3/(17280*epsilon) + 193*f_5/(17280*epsilon) - pi**6/(54432*epsilon) + 23*pi**4/(172800*epsilon) + 739/(46080*epsilon) + f_3/(576*epsilon**2) - f_5/(72*epsilon**2) - 143/(276480*epsilon**2) + pi**4/(11520*epsilon**2) + f_3/(96*epsilon**3) + 53/(11520*epsilon**3) - 11/(1920*epsilon**4) - 1/(48*epsilon**5) + 1/(60*epsilon**6)","2553":"13*f_3**2/(1440*epsilon) - 7*f_3/(2880*epsilon) + 11*f_5/(270*epsilon) - pi**4/(6400*epsilon) - 10649/(829440*epsilon) - pi**6/(108864*epsilon) - 53*f_3/(1728*epsilon**2) - 13*f_5/(360*epsilon**2) + 2581/(103680*epsilon**2) + 29*pi**4/(86400*epsilon**2) + 29*f_3/(720*epsilon**3) - 31/(1080*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(120*epsilon**5)","2554":"-f_3**2/(1440*epsilon) + 149*f_3/(11520*epsilon) - 379*f_5/(8640*epsilon) + pi**4/(23040*epsilon) + 2629/(414720*epsilon) + pi**6/(108864*epsilon) - 29*f_3/(2880*epsilon**2) + f_5/(144*epsilon**2) - 19/(15360*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 23/(7680*epsilon**3) + 1/(384*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","2555":"f_3**2/(180*epsilon) + 667*f_3/(6912*epsilon) - 253*f_5/(2160*epsilon) - 5783/(207360*epsilon) - pi**6/(54432*epsilon) + 143*pi**4/(345600*epsilon) - 29*f_3/(2880*epsilon**2) + 5*f_5/(72*epsilon**2) - pi**4/(2400*epsilon**2) - 1873/(92160*epsilon**2) - 7*f_3/(240*epsilon**3) + 1771/(46080*epsilon**3) - 9/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2556":"7*f_3**2/(720*epsilon) + 697*f_3/(34560*epsilon) + 463*f_5/(4320*epsilon) - 49*f_7/(640*epsilon) - pi**6/(13608*epsilon) - 425/(13824*epsilon) + 151*pi**4/(345600*epsilon) + 79*f_3/(2880*epsilon**2) - f_5/(72*epsilon**2) - 7*pi**4/(28800*epsilon**2) + 533/(30720*epsilon**2) - f_3/(120*epsilon**3) + 143/(9216*epsilon**3) - 11/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2557":"971*f_3/(34560*epsilon) - 101*f_5/(2880*epsilon) - 19*pi**4/(345600*epsilon) + 8609/(1244160*epsilon) + 7*f_3/(960*epsilon**2) - 73/(7680*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 19/(8640*epsilon**3) - 3/(320*epsilon**4) + 1/(72*epsilon**5) - 1/(180*epsilon**6)","2558":"-29*f_3**2/(960*epsilon) - 209*f_3/(3240*epsilon) + 11*f_5/(360*epsilon) - 421*pi**4/(1036800*epsilon) + pi**6/(60480*epsilon) + 316769/(2488320*epsilon) + 89*f_3/(2880*epsilon**2) - 7*f_5/(160*epsilon**2) - 205/(6912*epsilon**2) + 7*pi**4/(14400*epsilon**2) + 7*f_3/(120*epsilon**3) - 61/(1440*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(120*epsilon**5)","2559":"97*f_3**2/(2880*epsilon) + 47617*f_3/(103680*epsilon) - 5563*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 17*pi**6/(272160*epsilon) + 163*pi**4/(259200*epsilon) + 73019/(311040*epsilon) - 2203*f_3/(8640*epsilon**2) + 631*f_5/(1440*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2560":"-19*f_3/(34560*epsilon) + 11*f_5/(960*epsilon) - 31*pi**4/(345600*epsilon) - 203/(103680*epsilon) - 31*f_3/(2880*epsilon**2) - 29/(13824*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 11/(4608*epsilon**3) - 1/(1920*epsilon**4) - 19/(480*epsilon**5) + 1/(24*epsilon**6)","2561":"59*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(405*epsilon) - 457*f_5/(3240*epsilon) + 277*f_7/(2880*epsilon) - 41*pi**6/(163296*epsilon) + 11*pi**4/(10368*epsilon) + 2213/(20736*epsilon) - f_3**2/(180*epsilon**2) + 55*f_3/(432*epsilon**2) - 41*f_5/(216*epsilon**2) - 11*pi**4/(43200*epsilon**2) + 7/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - 11*f_3/(360*epsilon**3) + f_5/(18*epsilon**3) - 17/(720*epsilon**3) + 1/(120*epsilon**4)","2562":"-19*f_3**2/(1080*epsilon) - 31*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) - 313*f_5/(2592*epsilon) + 19*f_7/(144*epsilon) - pi**6/(40824*epsilon) - pi**4/(129600*epsilon) + f_3**2/(72*epsilon**2) - f_3/(1080*epsilon**2) - f_5/(54*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2563":"197*f_3/(51840*epsilon) + 119*f_5/(2880*epsilon) - 44369/(2488320*epsilon) - 13*pi**4/(129600*epsilon) - 13*f_3/(1080*epsilon**2) - 8729/(829440*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - 229/(13824*epsilon**3) + 37/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2564":"67*f_3**2/(960*epsilon) - 1511*f_3/(20736*epsilon) + 5*f_5/(36*epsilon) - 147*f_7/(640*epsilon) - 19*pi**4/(103680*epsilon) + 4921/(311040*epsilon) + 13*pi**6/(181440*epsilon) - 19*f_3/(864*epsilon**2) + 9*f_5/(160*epsilon**2) - 313/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 7/(540*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2565":"-259*f_3**2/(2880*epsilon) - 23759*f_3/(103680*epsilon) - 3953*f_5/(8640*epsilon) + 49*f_7/(80*epsilon) + 31*pi**4/(259200*epsilon) + pi**6/(34020*epsilon) + 73019/(311040*epsilon) + 437*f_3/(8640*epsilon**2) + 131*f_5/(1440*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2566":"-35*f_3**2/(576*epsilon) + 173*f_3/(6480*epsilon) - 59*f_5/(2160*epsilon) - 11*pi**6/(544320*epsilon) - 181*pi**4/(1036800*epsilon) + 316769/(2488320*epsilon) - 71*f_3/(2880*epsilon**2) + 17*f_5/(1440*epsilon**2) - 205/(6912*epsilon**2) + 7*pi**4/(14400*epsilon**2) + 7*f_3/(120*epsilon**3) - 61/(1440*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(120*epsilon**5)","2567":"f_3**2/(72*epsilon) - 5*f_3/(2304*epsilon) - 577*f_5/(8640*epsilon) - pi**6/(54432*epsilon) + 23*pi**4/(115200*epsilon) + 12353/(207360*epsilon) - f_3/(80*epsilon**2) + 5*f_5/(72*epsilon**2) - 12859/(276480*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 811/(46080*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2568":"-f_3**2/(720*epsilon) + 5587*f_3/(34560*epsilon) + 541*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 17353/(207360*epsilon) - 47*pi**4/(345600*epsilon) + pi**6/(54432*epsilon) - 11*f_3/(360*epsilon**2) + f_5/(72*epsilon**2) + pi**4/(7200*epsilon**2) + 2471/(92160*epsilon**2) + f_3/(60*epsilon**3) - 13/(5120*epsilon**3) + 7/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","2569":"6329*f_3/(311040*epsilon) + 589*f_5/(17280*epsilon) - 1020731/(22394880*epsilon) + 377*pi**4/(3110400*epsilon) + 7*f_3/(5184*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 30629/(2488320*epsilon**2) + 7*f_3/(4320*epsilon**3) + 817/(103680*epsilon**3) - 31/(1728*epsilon**4) + 37/(2160*epsilon**5) - 7/(1080*epsilon**6)","2570":"-37*f_3/(51840*epsilon) - 37*f_5/(11520*epsilon) - 49/(1658880*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 53/(184320*epsilon**2) - 11*f_3/(2880*epsilon**3) - 23/(34560*epsilon**3) - 91/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","2571":"59*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 67*f_3/(810*epsilon) + 623*f_5/(3240*epsilon) - 281*f_7/(960*epsilon) - 41*pi**6/(163296*epsilon) + 11*pi**4/(10368*epsilon) + 2213/(20736*epsilon) - f_3**2/(180*epsilon**2) + 55*f_3/(432*epsilon**2) - 41*f_5/(216*epsilon**2) - 11*pi**4/(43200*epsilon**2) + 7/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - 11*f_3/(360*epsilon**3) + f_5/(18*epsilon**3) - 17/(720*epsilon**3) + 1/(120*epsilon**4)","2572":"-19*f_3/(34560*epsilon) + 11*f_5/(960*epsilon) - 31*pi**4/(345600*epsilon) - 203/(103680*epsilon) - 31*f_3/(2880*epsilon**2) - 29/(13824*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 11/(4608*epsilon**3) - 1/(1920*epsilon**4) - 19/(480*epsilon**5) + 1/(24*epsilon**6)","2573":"197*f_3/(51840*epsilon) + 119*f_5/(2880*epsilon) - 44369/(2488320*epsilon) - 13*pi**4/(129600*epsilon) - 13*f_3/(1080*epsilon**2) - 8729/(829440*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - 229/(13824*epsilon**3) + 37/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2574":"269*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 2905*f_3/(5184*epsilon) + 973*f_5/(6480*epsilon) - 401*f_7/(360*epsilon) - 59*pi**4/(51840*epsilon) + 37*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 59*f_3/(432*epsilon**2) + 37*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2575":"-163*f_3**2/(2880*epsilon) - 22579*f_3/(103680*epsilon) - 185*f_5/(864*epsilon) + 343*f_7/(640*epsilon) - 11*pi**6/(544320*epsilon) + 4921/(311040*epsilon) + 169*pi**4/(518400*epsilon) + 169*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - 313/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 7/(540*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2576":"-7*f_3**2/(240*epsilon) - 7*f_3*f_5/(20*epsilon) - 1267*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) - 611*f_5/(1440*epsilon) + 3479*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 737/(25920*epsilon) + 121*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 121*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 5/(432*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2577":"-271*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 2473*f_3/(5184*epsilon) - 1007*f_5/(6480*epsilon) - 173*f_7/(480*epsilon) - 59*pi**4/(51840*epsilon) + 37*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 59*f_3/(432*epsilon**2) + 37*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2578":"253*f_3**2/(2160*epsilon) - 5659*f_3/(12960*epsilon) - 13*pi**4*f_3/(21600*epsilon) - 955*f_5/(2592*epsilon) + 101*f_7/(120*epsilon) - 25*pi**6/(163296*epsilon) + 7*pi**4/(6480*epsilon) - 13*f_3**2/(360*epsilon**2) + 7*f_3/(54*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2579":"-107*f_3**2/(240*epsilon) + 3*f_3*f_5/(20*epsilon) - 1363*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) - 2711*f_5/(1440*epsilon) + 6419*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 737/(25920*epsilon) + 121*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 121*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 5/(432*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","2580":"253*f_3**2/(2160*epsilon) - 3499*f_3/(12960*epsilon) - 13*pi**4*f_3/(21600*epsilon) - 703*f_5/(2592*epsilon) + 757*f_7/(1440*epsilon) - 25*pi**6/(163296*epsilon) + 7*pi**4/(6480*epsilon) - 13*f_3**2/(360*epsilon**2) + 7*f_3/(54*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2581":"-f_3**2/(1440*epsilon) + 17*f_3/(8640*epsilon) - 11*f_5/(432*epsilon) - 11*pi**4/(172800*epsilon) + pi**6/(108864*epsilon) + 7717/(829440*epsilon) - 11*f_3/(1440*epsilon**2) + f_5/(144*epsilon**2) + 1981/(276480*epsilon**2) + 41/(4608*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","2582":"9*f_3**2/(320*epsilon) - 2597*f_3/(77760*epsilon) + f_5/(32*epsilon) - 13*pi**6/(544320*epsilon) - 77*pi**4/(3110400*epsilon) + 11047/(466560*epsilon) - 437*f_3/(25920*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(25920*epsilon**2) + 1073/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","2583":"7*f_3**2/(135*epsilon) - pi**4*f_3/(1350*epsilon) + 1021*f_3/(2592*epsilon) - 277*f_5/(2592*epsilon) - 179*f_7/(640*epsilon) - 31*pi**6/(163296*epsilon) + 203*pi**4/(129600*epsilon) + 7*f_3**2/(180*epsilon**2) - 7*f_3/(270*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","2584":"-13*f_3**2/(180*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 59*f_5/(54*epsilon) - 217*f_7/(1440*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","2585":"11*f_3**2/(30*epsilon) - 19*f_3*f_5/(40*epsilon) + 139*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 55*f_5/(36*epsilon) - 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","2586":"59*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 33683*f_3/(25920*epsilon) - 14527*f_5/(12960*epsilon) - 379*f_7/(960*epsilon) - 5*pi**6/(163296*epsilon) - 19*pi**4/(259200*epsilon) + f_3**2/(9*epsilon**2) - 917*f_3/(1080*epsilon**2) + 95*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2587":"7*f_3**2/(20*epsilon) - 49*f_3/(36*epsilon) + pi**4*f_3/(600*epsilon) + 5*f_5/(72*epsilon) + 161*f_7/(160*epsilon) - pi**4/(900*epsilon) - f_3**2/(2*epsilon**2) + 2*f_3/(3*epsilon**2)","2588":"299*f_3**2/(2880*epsilon) + 15379*f_3/(77760*epsilon) + 1427*f_5/(4320*epsilon) - 49*f_7/(80*epsilon) - 537593/(7464960*epsilon) - pi**6/(30240*epsilon) - 623*pi**4/(3110400*epsilon) + 241*f_3/(25920*epsilon**2) - 37*f_5/(1440*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 3319/(155520*epsilon**2) + 11*f_3/(1080*epsilon**3) - 469/(25920*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","2589":"f_3**2/(40*epsilon) - 19*f_3*f_5/(40*epsilon) + 707*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 251*f_5/(144*epsilon) - 6517*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","2590":"-263*f_3**2/(2160*epsilon) - 4807*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 1061*f_5/(2592*epsilon) + 29*f_7/(120*epsilon) - 25*pi**6/(163296*epsilon) + 119*pi**4/(129600*epsilon) - f_3**2/(9*epsilon**2) + 169*f_3/(540*epsilon**2) - 29*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","2591":"-91*f_3**2/(540*epsilon) - 1963*f_3/(25920*epsilon) + pi**4*f_3/(5400*epsilon) - 1597*f_5/(12960*epsilon) + 2731*f_7/(5760*epsilon) - 349*pi**4/(259200*epsilon) + 25*pi**6/(163296*epsilon) + f_3**2/(36*epsilon**2) - 137*f_3/(1080*epsilon**2) + 49*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2592":"-29*f_3**2/(360*epsilon) - 7703*f_3/(103680*epsilon) - 4613*f_5/(8640*epsilon) + 49*f_7/(64*epsilon) - 13*pi**6/(1088640*epsilon) - 383/(62208*epsilon) + 17*pi**4/(518400*epsilon) + 59*f_3/(8640*epsilon**2) + 13*f_5/(720*epsilon**2) - pi**4/(5400*epsilon**2) - 221/(25920*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","2593":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","2594":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","2595":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","2596":"-109*f_3**2/(864*epsilon) - pi**4*f_3/(4320*epsilon) + 10687*f_3/(12960*epsilon) - 3947*f_5/(6480*epsilon) - 23*f_7/(360*epsilon) - 73*pi**6/(326592*epsilon) + 389*pi**4/(259200*epsilon) + 5*f_3**2/(72*epsilon**2) - 715*f_3/(864*epsilon**2) + 20*f_5/(27*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2597":"7*f_3**2/(20*epsilon) - 49*f_3/(36*epsilon) + pi**4*f_3/(600*epsilon) + 5*f_5/(72*epsilon) + 161*f_7/(160*epsilon) - pi**4/(900*epsilon) - f_3**2/(2*epsilon**2) + 2*f_3/(3*epsilon**2)","2598":"-149*f_3**2/(4320*epsilon) - pi**4*f_3/(4320*epsilon) + 10687*f_3/(12960*epsilon) - 2957*f_5/(6480*epsilon) - 16*f_7/(45*epsilon) - 73*pi**6/(326592*epsilon) + 389*pi**4/(259200*epsilon) + 5*f_3**2/(72*epsilon**2) - 715*f_3/(864*epsilon**2) + 20*f_5/(27*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2599":"-19*f_3**2/(180*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 109*f_5/(108*epsilon) - 7*f_7/(480*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","2600":"59*f_3**2/(12960*epsilon) - 11509*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 7313*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 59*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 377*f_3/(12960*epsilon**2) - 59*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2601":"-19*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 1061*f_3/(25920*epsilon) - 17*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 23*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2602":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","2603":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","2604":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","2605":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","2606":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","2607":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","2608":"4*f_3**2/(15*epsilon) + f_3*f_5/(10*epsilon) + 19*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(36*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2609":"4*f_3**2/(15*epsilon) - 73*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) + 5*f_5/(24*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","2610":"4*f_3**2/(135*epsilon) - 655*f_3/(1296*epsilon) + pi**4*f_3/(4320*epsilon) + 263*f_5/(648*epsilon) + 71*f_7/(1440*epsilon) - 193*pi**4/(129600*epsilon) + 19*pi**6/(81648*epsilon) - 5*f_3**2/(72*epsilon**2) + 341*f_3/(432*epsilon**2) - 335*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","2611":"4*f_3**2/(135*epsilon) - 655*f_3/(1296*epsilon) + pi**4*f_3/(4320*epsilon) + 163*f_5/(324*epsilon) - 23*f_7/(480*epsilon) - 193*pi**4/(129600*epsilon) + 19*pi**6/(81648*epsilon) - 5*f_3**2/(72*epsilon**2) + 341*f_3/(432*epsilon**2) - 335*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","2612":"-191*f_3**2/(6480*epsilon) - pi**4*f_3/(6480*epsilon) + 1721*f_3/(3888*epsilon) - 1553*f_5/(3888*epsilon) - 23*f_7/(4320*epsilon) - 85*pi**6/(489888*epsilon) + 449*pi**4/(388800*epsilon) + 5*f_3**2/(108*epsilon**2) - 43*f_3/(81*epsilon**2) + 40*f_5/(81*epsilon**2) - pi**4/(1296*epsilon**2) + 5*pi**6/(40824*epsilon**2) + 5*f_3/(27*epsilon**3) - 5*f_5/(27*epsilon**3)","2613":"-23*f_3**2/(320*epsilon) + 5261*f_3/(62208*epsilon) - 71*f_5/(960*epsilon) - 13*pi**6/(544320*epsilon) + 11*pi**4/(155520*epsilon) + 46151/(933120*epsilon) - 215*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4027/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","2614":"-23*f_3**2/(320*epsilon) + 33649*f_3/(311040*epsilon) - 293*f_5/(2880*epsilon) - 13*pi**6/(544320*epsilon) + 11*pi**4/(155520*epsilon) + 46151/(933120*epsilon) - 215*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4027/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","2615":"-193*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 2437*f_3/(3240*epsilon) - 4579*f_5/(12960*epsilon) - 863*f_7/(2880*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2616":"-5*f_3**2/(72*epsilon) + 601*f_3/(864*epsilon) - 245*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","2617":"193*f_3**2/(12960*epsilon) - 11159*f_3/(38880*epsilon) + pi**4*f_3/(16200*epsilon) + 8513*f_5/(38880*epsilon) + 263*f_7/(8640*epsilon) - 631*pi**4/(777600*epsilon) + 137*pi**6/(979776*epsilon) - f_3**2/(54*epsilon**2) + 121*f_3/(324*epsilon**2) - 475*f_5/(1296*epsilon**2) - 5*pi**6/(40824*epsilon**2) + 7*pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 5*f_5/(27*epsilon**3)","2618":"151*f_3**2/(2160*epsilon) - 469*f_3/(810*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 421*f_5/(1296*epsilon) + 443*f_7/(2880*epsilon) - 101*pi**4/(64800*epsilon) + 5*pi**6/(23328*epsilon) - 11*f_3**2/(72*epsilon**2) + 359*f_3/(432*epsilon**2) - 305*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","2619":"-229*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 2491*f_3/(3240*epsilon) - 6919*f_5/(12960*epsilon) - 101*f_7/(960*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","2620":"41*f_3**2/(432*epsilon) - 469*f_3/(810*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 139*f_5/(324*epsilon) + 11*f_7/(720*epsilon) - 101*pi**4/(64800*epsilon) + 5*pi**6/(23328*epsilon) - 11*f_3**2/(72*epsilon**2) + 359*f_3/(432*epsilon**2) - 305*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","2621":"41*f_3**2/(360*epsilon) - 77*f_3/(180*epsilon) + pi**4*f_3/(1800*epsilon) + 109*f_5/(216*epsilon) - 7*f_7/(60*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2622":"79*f_3**2/(2160*epsilon) - 271*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) - 343*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(23328*epsilon) + 29*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 29*f_3/(1080*epsilon**2) - 7*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","2623":"-179*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 1003*f_3/(15552*epsilon) - 259*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 163*pi**4/(777600*epsilon) + 5*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 163*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2624":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","2625":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","2626":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","2627":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","2628":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","2629":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","2630":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","2631":"-47*f_3**2/(720*epsilon) + 6953*f_3/(62208*epsilon) - 497*f_5/(4320*epsilon) - 31*pi**6/(1088640*epsilon) + 31*pi**4/(311040*epsilon) + 46151/(933120*epsilon) - 395*f_3/(10368*epsilon**2) + f_5/(9*epsilon**2) - 4027/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","2632":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","2633":"-19*f_3**2/(360*epsilon) - pi**4*f_3/(1800*epsilon) + 239*f_3/(1620*epsilon) - f_5/(45*epsilon) + 7*f_7/(40*epsilon) - 2693/(19440*epsilon) + 37*pi**4/(129600*epsilon) - f_3**2/(30*epsilon**2) + 13*f_3/(270*epsilon**2) - 53/(1620*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","2634":"29*f_3**2/(40*epsilon) - 21*f_3*f_5/(40*epsilon) + 283*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 167*f_5/(48*epsilon) - 9653*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2635":"-19*f_3**2/(360*epsilon) - pi**4*f_3/(1800*epsilon) + 239*f_3/(1620*epsilon) - f_5/(45*epsilon) + 7*f_7/(40*epsilon) - 2693/(19440*epsilon) + 37*pi**4/(129600*epsilon) - f_3**2/(30*epsilon**2) + 13*f_3/(270*epsilon**2) - 53/(1620*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","2636":"203*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 7091*f_3/(25920*epsilon) + 287*f_5/(3240*epsilon) - 3121*f_7/(5760*epsilon) - 259*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) + f_3**2/(36*epsilon**2) - 317*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2637":"-13*f_3**2/(45*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1097*f_5/(432*epsilon) + 2401*f_7/(1152*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","2638":"-19*f_3**2/(180*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 109*f_5/(108*epsilon) - 7*f_7/(480*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","2639":"9*f_3**2/(40*epsilon) + f_3*f_5/(10*epsilon) - 17*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 91*f_5/(144*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2640":"11*f_3**2/(60*epsilon) + f_3*f_5/(10*epsilon) - 9*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(18*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","2641":"-31*f_3**2/(36*epsilon) + 2*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 397*f_5/(432*epsilon) + 2849*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","2642":"-469*f_3**2/(2160*epsilon) + 47*f_3/(25920*epsilon) + pi**4*f_3/(5400*epsilon) - 1301*f_5/(6480*epsilon) + 3053*f_7/(5760*epsilon) - 319*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) + f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 55*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","2643":"7*f_3**2/(20*epsilon) - 239*f_3/(180*epsilon) + pi**4*f_3/(600*epsilon) - f_5/(72*epsilon) + 21*f_7/(20*epsilon) - pi**4/(900*epsilon) - f_3**2/(2*epsilon**2) + 2*f_3/(3*epsilon**2)","2644":"f_3**2/(40*epsilon) - 19*f_3*f_5/(40*epsilon) + 707*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 251*f_5/(144*epsilon) - 6517*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","2645":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","2646":"-103*f_3**2/(432*epsilon) + 7*pi**4*f_3/(10800*epsilon) + 22513*f_3/(25920*epsilon) - 8813*f_5/(12960*epsilon) - 223*f_7/(960*epsilon) - 133*pi**4/(51840*epsilon) + 71*pi**6/(163296*epsilon) + 7*f_3**2/(180*epsilon**2) - 133*f_3/(432*epsilon**2) + 71*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","2647":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","2648":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","2649":"f_3**2/(15*epsilon) - f_3*f_5/(9*epsilon) + 7*f_3/(108*epsilon) + 11*f_5/(18*epsilon) - 1967*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","2650":"89*f_3**2/(180*epsilon) + 14*f_3*f_5/(45*epsilon) - 6*f_3_5/(5*epsilon) - 179*f_5/(216*epsilon) + 119*f_7/(135*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","2651":"9*f_3**2/(40*epsilon) + f_3*f_5/(10*epsilon) + 553*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 271*f_5/(144*epsilon) - 8183*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","2652":"-1547*f_3**2/(4320*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 13337*f_3/(25920*epsilon) - 287*f_5/(405*epsilon) + 1391*f_7/(2880*epsilon) - 17*pi**4/(12960*epsilon) + 11*pi**6/(46656*epsilon) + 7*f_3**2/(360*epsilon**2) - 17*f_3/(108*epsilon**2) + 77*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","2653":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","2654":"-293*f_3**2/(2160*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 2303*f_3/(12960*epsilon) + 161*f_5/(2592*epsilon) + 11*f_7/(160*epsilon) - 25*pi**6/(163296*epsilon) - 2441/(25920*epsilon) + 29*pi**4/(129600*epsilon) + 11*f_3**2/(360*epsilon**2) + 29*f_3/(1080*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 49/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","2655":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","2656":"-113*f_3**2/(2160*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 6623*f_3/(12960*epsilon) + 2681*f_5/(2592*epsilon) - 117*f_7/(80*epsilon) - 25*pi**6/(163296*epsilon) - 2441/(25920*epsilon) + 29*pi**4/(129600*epsilon) + 11*f_3**2/(360*epsilon**2) + 29*f_3/(1080*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 49/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","2657":"83*f_3**2/(360*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 287*f_5/(432*epsilon) - 1463*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2658":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","2659":"-2*f_3**2/(3*epsilon) - 5*f_3*f_5/(6*epsilon) - 4*f_3/(9*epsilon) + 2*f_3_5/epsilon + 13*f_5/(18*epsilon) + 7*f_7/(36*epsilon) - 29*pi**8/(283500*epsilon)","2660":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","2661":"-27*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 115*f_5/(72*epsilon) + 2219*f_7/(1152*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","2662":"14*f_3**2/(45*epsilon) + 5*f_3*f_5/(36*epsilon) + pi**4*f_3/(450*epsilon) - 287*f_7/(540*epsilon) - 7*pi**8/(194400*epsilon) - 2*f_3**2/(3*epsilon**2) + 35*f_7/(36*epsilon**2)","2663":"17*f_3**2/(288*epsilon) + 43721*f_3/(311040*epsilon) - 31*f_5/(288*epsilon) - 1423507/(7464960*epsilon) + pi**6/(136080*epsilon) + 53*pi**4/(124416*epsilon) - 2891*f_3/(12960*epsilon**2) + f_5/(80*epsilon**2) - 59*pi**4/(129600*epsilon**2) + 197363/(622080*epsilon**2) + 83*f_3/(540*epsilon**3) - 2593/(12960*epsilon**3) + pi**4/(10800*epsilon**3) - 2*f_3/(45*epsilon**4) + 11/(216*epsilon**4) - 1/(180*epsilon**5)","2664":"35*f_3**2/(72*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 811*f_5/(432*epsilon) - 10801*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","2665":"47*f_3**2/(360*epsilon) - 77*f_3/(180*epsilon) + pi**4*f_3/(1800*epsilon) + 59*f_5/(108*epsilon) - 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","2666":"121*f_3**2/(180*epsilon) - 193*f_3*f_5/(180*epsilon) + pi**4*f_3/(900*epsilon) + 21*f_3_5/(10*epsilon) + 115*f_5/(36*epsilon) - 18473*f_7/(4320*epsilon) - 1849*pi**8/(9720000*epsilon) + pi**6/(2268*epsilon) - f_3**2/(3*epsilon**2) - 5*f_5/(3*epsilon**2) + 161*f_7/(72*epsilon**2)","2667":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","2668":"73*f_3**2/(45*epsilon) - 499*f_3*f_5/(180*epsilon) + pi**4*f_3/(225*epsilon) + 24*f_3_5/(5*epsilon) - 322*f_7/(135*epsilon) - 5401*pi**8/(17010000*epsilon) - 4*f_3**2/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","2669":"-27*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 115*f_5/(72*epsilon) + 2219*f_7/(1152*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","2670":"-7*f_3**2/(24*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 3199*f_7/(1920*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","2671":"-109*f_3/(5184*epsilon) - 7*f_5/(1440*epsilon) - 7*pi**4/(518400*epsilon) + 79111/(2488320*epsilon) - 11*f_3/(2160*epsilon**2) - pi**4/(43200*epsilon**2) + 1723/(207360*epsilon**2) + f_3/(90*epsilon**3) - 253/(17280*epsilon**3) + 7/(1440*epsilon**4)","2672":"37*f_3**2/(960*epsilon) - 24197*f_3/(51840*epsilon) + 11*f_5/(72*epsilon) - 421*pi**4/(1036800*epsilon) + pi**6/(22680*epsilon) + 7261/(19440*epsilon) + 1681*f_3/(5760*epsilon**2) - 7*f_5/(160*epsilon**2) - 923/(3456*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2673":"13*f_3**2/(2880*epsilon) + 13969*f_3/(51840*epsilon) - 1013*f_5/(1728*epsilon) - 61*pi**6/(544320*epsilon) + 91*pi**4/(207360*epsilon) + 7261/(19440*epsilon) - 373*f_3/(1920*epsilon**2) + 757*f_5/(1440*epsilon**2) - 923/(3456*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","2674":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","2675":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","2676":"-13*f_3**2/(180*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 59*f_5/(54*epsilon) - 217*f_7/(1440*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","2677":"73*f_3**2/(45*epsilon) - 499*f_3*f_5/(180*epsilon) + pi**4*f_3/(225*epsilon) + 24*f_3_5/(5*epsilon) - 322*f_7/(135*epsilon) - 5401*pi**8/(17010000*epsilon) - 4*f_3**2/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","2678":"-67*f_3**2/(40*epsilon) + 59*f_3*f_5/(60*epsilon) - pi**4*f_3/(200*epsilon) - 81*f_3_5/(40*epsilon) + 2975*f_7/(1152*epsilon) + 16501*pi**8/(90720000*epsilon) + 3*f_3**2/(2*epsilon**2) - 203*f_7/(96*epsilon**2)","2679":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","2680":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","2681":"89*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 145*f_5/(432*epsilon) - 833*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","2682":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","2683":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","2684":"-14*f_3**3/(9*epsilon) + 5*f_3*f_5/epsilon - 12*f_3_5/epsilon + 7343*f_9/(1296*epsilon) + 29*pi**8/(47250*epsilon)","2685":"2*f_3**3/(3*epsilon) - 5*f_3*f_5/epsilon + 12*f_3_5/epsilon - 449*f_9/(108*epsilon) - 29*pi**8/(47250*epsilon)","2686":"209*f_3**2/(180*epsilon) + 223*f_3*f_5/(180*epsilon) - pi**4*f_3/(900*epsilon) - 21*f_3_5/(10*epsilon) + 35*f_5/(36*epsilon) - 12187*f_7/(4320*epsilon) - pi**6/(2268*epsilon) + 1849*pi**8/(9720000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","2687":"229*f_3/(41472*epsilon) + 41*f_5/(2160*epsilon) - 102727/(5598720*epsilon) + 11*pi**4/(691200*epsilon) - f_3/(2880*epsilon**2) - pi**4/(172800*epsilon**2) + 69913/(4976640*epsilon**2) - f_3/(1440*epsilon**3) - 3311/(2488320*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","2688":"5459*f_3/(207360*epsilon) - 11*f_5/(8640*epsilon) - 122383/(5598720*epsilon) + pi**4/(76800*epsilon) - f_3/(1440*epsilon**2) - pi**4/(172800*epsilon**2) + 72217/(4976640*epsilon**2) - f_3/(1440*epsilon**3) - 3311/(2488320*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","2689":"-449*f_3/(69120*epsilon) - 31*f_5/(1920*epsilon) + pi**4/(138240*epsilon) + 349/(17496*epsilon) - 11*f_3/(8640*epsilon**2) - 4487/(4976640*epsilon**2) - 5039/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","2690":"-3373*f_3/(207360*epsilon) - 79*f_5/(17280*epsilon) + pi**4/(2073600*epsilon) + 235051/(11197440*epsilon) - f_3/(1440*epsilon**2) - 4391/(4976640*epsilon**2) - 1123/(497664*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","2691":"-919*f_3/(622080*epsilon) - f_5/(640*epsilon) + 113*pi**4/(6220800*epsilon) + 61393/(26873856*epsilon) + 269*f_3/(51840*epsilon**2) - 4913/(829440*epsilon**2) - 7*pi**4/(518400*epsilon**2) - 7*f_3/(4320*epsilon**3) + 6341/(3732480*epsilon**3) + 641/(311040*epsilon**4) - 1/(576*epsilon**5) + 1/(2160*epsilon**6)","2692":"331*f_3/(155520*epsilon) + f_5/(6912*epsilon) + 11*pi**4/(1036800*epsilon) + 1021187/(134369280*epsilon) - f_3/(640*epsilon**2) - 79349/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 1097/(1866240*epsilon**3) + 1181/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","2693":"-533*f_3/(62208*epsilon) + 17*f_5/(12960*epsilon) + 7*pi**4/(622080*epsilon) + 14551/(1679616*epsilon) + 343*f_3/(51840*epsilon**2) - 751/(92160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 937/(746496*epsilon**3) + 713/(311040*epsilon**4) - 1/(576*epsilon**5) + 1/(2160*epsilon**6)","2694":"-f_3/(360*epsilon) - 62453/(7464960*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) + 15433/(2488320*epsilon**2) - 689/(207360*epsilon**3) + 61/(51840*epsilon**4) - 1/(4320*epsilon**5)","2695":"17*f_3/(3840*epsilon) - 172919/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(480*epsilon**2) + 409/(186624*epsilon**2) + 349/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","2696":"-29*f_3/(19440*epsilon) + 113*f_5/(103680*epsilon) - 273079/(403107840*epsilon) - pi**4/(155520*epsilon) + 23*f_3/(20736*epsilon**2) - 183647/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) + 15421/(5598720*epsilon**3) + 463/(311040*epsilon**4) - 43/(12960*epsilon**5) + 1/(720*epsilon**6)","2697":"-1207*f_3/(124416*epsilon) - 17*f_5/(17280*epsilon) + 41*pi**4/(2073600*epsilon) + 771371/(134369280*epsilon) + f_3/(180*epsilon**2) - pi**4/(129600*epsilon**2) + 27169/(14929920*epsilon**2) - f_3/(1080*epsilon**3) - 2315/(497664*epsilon**3) + 691/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","2698":"31*f_3**2/(3240*epsilon) - 25*f_3/(1152*epsilon) - pi**4*f_3/(64800*epsilon) + 107*f_5/(1440*epsilon) - 281*f_7/(5760*epsilon) - 13*pi**6/(244944*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 391*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2699":"-7*f_3**2/(4320*epsilon) + 2993*f_3/(34560*epsilon) - 2137*f_5/(20736*epsilon) - 127*pi**4/(1555200*epsilon) - 14843/(134369280*epsilon) + pi**6/(81648*epsilon) - 3923*f_3/(103680*epsilon**2) + 13*f_5/(432*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 253187/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 14131/(1866240*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","2700":"-127*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 209*f_3/(2880*epsilon) - 769*f_5/(5184*epsilon) + 67*f_7/(2880*epsilon) - 359*pi**4/(777600*epsilon) - 113/(17280*epsilon) + 13*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 359*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2701":"-41*f_3/(93312*epsilon) - f_5/(23040*epsilon) + 51379/(403107840*epsilon) + 43*pi**4/(12441600*epsilon) + 43*f_3/(103680*epsilon**2) - 32953/(268738560*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 613/(933120*epsilon**3) - 3157/(1866240*epsilon**4) + 1/(540*epsilon**5) - 1/(1296*epsilon**6)","2702":"1003*f_3/(622080*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) - 85771/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 529/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 1603/(3732480*epsilon**3) + 1121/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","2703":"-121*f_3**2/(17280*epsilon) - 13793*f_3/(622080*epsilon) + 763*f_5/(25920*epsilon) + pi**6/(3265920*epsilon) + 4637/(4976640*epsilon) + 109*pi**4/(3110400*epsilon) + 2587*f_3/(103680*epsilon**2) - 61*f_5/(8640*epsilon**2) - 18553/(1244160*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1661/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","2704":"-7*f_3**2/(2880*epsilon) + 3499*f_3/(622080*epsilon) + 7*f_5/(1920*epsilon) - pi**6/(272160*epsilon) + 41*pi**4/(6220800*epsilon) + 44239/(11197440*epsilon) + 41*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 10259/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 31/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 11/(2592*epsilon**4) + 1/(540*epsilon**5)","2705":"-77*f_3/(12960*epsilon) - 7*f_5/(8640*epsilon) - 1081/(207360*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - pi**4/(259200*epsilon**2) + 97/(25920*epsilon**2) - f_3/(2160*epsilon**3) - 7/(4320*epsilon**3) + 1/(2160*epsilon**4)","2706":"f_3**2/(4320*epsilon) - 1723*f_3/(207360*epsilon) + 1181*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 849431/(134369280*epsilon) - pi**6/(326592*epsilon) + 17*pi**4/(691200*epsilon) + 67*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 1519/(4478976*epsilon**2) + f_3/(1440*epsilon**3) - 1127/(233280*epsilon**3) + 703/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","2707":"331*f_3/(155520*epsilon) + f_5/(6912*epsilon) + 11*pi**4/(1036800*epsilon) + 1021187/(134369280*epsilon) - f_3/(640*epsilon**2) - 79349/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 1097/(1866240*epsilon**3) + 1181/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","2708":"7*f_3/(3456*epsilon) - pi**4/(518400*epsilon) + 87853/(14929920*epsilon) - f_3/(4320*epsilon**2) - 1007/(933120*epsilon**2) - 749/(311040*epsilon**3) + 11/(4320*epsilon**4) - 1/(1080*epsilon**5)","2709":"-2071*f_3/(207360*epsilon) - 109*f_5/(17280*epsilon) + 23*pi**4/(691200*epsilon) + 33931/(2488320*epsilon) + 77*f_3/(8640*epsilon**2) - 1589/(207360*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(288*epsilon**3) - 1/(1440*epsilon**4)","2710":"-29*f_3**2/(20736*epsilon) + 3265*f_3/(746496*epsilon) + 67*f_5/(155520*epsilon) - 1178501/(268738560*epsilon) - 7*pi**4/(2073600*epsilon) + pi**6/(4898880*epsilon) - 3067*f_3/(622080*epsilon**2) - 49*f_5/(51840*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 84421/(22394880*epsilon**2) + 89*f_3/(25920*epsilon**3) - 623/(186624*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 11/(4860*epsilon**4) - 1/(1620*epsilon**5)","2711":"f_3/(1920*epsilon) + pi**4/(1036800*epsilon) + 48541/(14929920*epsilon) + f_3/(8640*epsilon**2) + 73/(933120*epsilon**2) - 857/(311040*epsilon**3) + 11/(4320*epsilon**4) - 1/(1080*epsilon**5)","2712":"1003*f_3/(622080*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) - 85771/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 529/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 1603/(3732480*epsilon**3) + 1121/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","2713":"-251*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 13*pi**4/(6220800*epsilon) + 71767/(100776960*epsilon) - 13*f_3/(51840*epsilon**2) - 557/(186624*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 96761/(22394880*epsilon**3) - 6739/(1866240*epsilon**4) + 271/(155520*epsilon**5) - 1/(2592*epsilon**6)","2714":"-163*f_3/(77760*epsilon) - f_5/(2160*epsilon) + pi**4/(41472*epsilon) + 970769/(134369280*epsilon) + f_3/(17280*epsilon**2) - 18457/(2985984*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 155/(373248*epsilon**3) + 1073/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","2715":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 389*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 289*f_5/(2880*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 113/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2716":"-f_3**2/(540*epsilon) + 1013*f_3/(103680*epsilon) + 97*f_5/(20736*epsilon) - 334939/(26873856*epsilon) - pi**6/(326592*epsilon) - 7*pi**4/(622080*epsilon) - 307*f_3/(20736*epsilon**2) - f_5/(432*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 73447/(4478976*epsilon**2) + 19*f_3/(4320*epsilon**3) - 15427/(1866240*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","2717":"f_3**2/(4320*epsilon) - 1723*f_3/(207360*epsilon) + 1181*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 849431/(134369280*epsilon) - pi**6/(326592*epsilon) + 17*pi**4/(691200*epsilon) + 67*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 1519/(4478976*epsilon**2) + f_3/(1440*epsilon**3) - 1127/(233280*epsilon**3) + 703/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","2718":"7*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) - 29*f_3/(51840*epsilon) - 7*f_5/(1440*epsilon) + 7*f_7/(480*epsilon) - 9469/(933120*epsilon) + 11*pi**4/(172800*epsilon) - f_3**2/(360*epsilon**2) + 11*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1019/(622080*epsilon**2) - f_3/(360*epsilon**3) + 23/(6480*epsilon**3) - 1/(864*epsilon**4)","2719":"89*f_3/(124416*epsilon) + f_5/(4320*epsilon) - 9287/(1679616*epsilon) - pi**4/(82944*epsilon) + f_3/(576*epsilon**2) - pi**4/(518400*epsilon**2) + 131173/(14929920*epsilon**2) - f_3/(4320*epsilon**3) - 3395/(497664*epsilon**3) + 763/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","2720":"-19*f_3**2/(11520*epsilon) + 8993*f_3/(1244160*epsilon) + 97*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 166489/(17915904*epsilon) + 7*pi**4/(2073600*epsilon) + pi**6/(311040*epsilon) + 679*f_3/(207360*epsilon**2) + 13*f_5/(5760*epsilon**2) - 39431/(7464960*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 5167/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","2721":"359*f_3/(207360*epsilon) + 7*f_5/(34560*epsilon) - 1906987/(134369280*epsilon) - 29*pi**4/(6220800*epsilon) - 29*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 355661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) + 4969/(1866240*epsilon**3) - 1559/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2722":"f_3**2/(11520*epsilon) - 17803*f_3/(1866240*epsilon) - 7*f_5/(3240*epsilon) + pi**6/(2177280*epsilon) + 47*pi**4/(1382400*epsilon) + 91019/(5971968*epsilon) + 47*f_3/(11520*epsilon**2) + 7*f_5/(17280*epsilon**2) - 2053/(186624*epsilon**2) - pi**4/(97200*epsilon**2) - f_3/(810*epsilon**3) + pi**4/(518400*epsilon**3) + 1387/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 11/(8640*epsilon**4) + 1/(4320*epsilon**5)","2723":"-13*f_3**2/(5760*epsilon) + 2939*f_3/(124416*epsilon) - 173*f_5/(17280*epsilon) - 85087/(4976640*epsilon) + 19*pi**4/(1036800*epsilon) + pi**6/(362880*epsilon) + 19*f_3/(8640*epsilon**2) + 7*f_5/(2880*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 3523/(622080*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 139/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","2724":"-41*f_3**2/(5760*epsilon) - 10703*f_3/(622080*epsilon) + 1739*f_5/(17280*epsilon) - 115153/(1866240*epsilon) - pi**6/(40320*epsilon) + 109*pi**4/(1036800*epsilon) - 433*f_3/(17280*epsilon**2) - 3*f_5/(320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2725":"f_3**2/(3456*epsilon) - 64799*f_3/(622080*epsilon) + 9617*f_5/(51840*epsilon) - 115153/(1866240*epsilon) - 41*pi**6/(3265920*epsilon) + 41*pi**4/(1036800*epsilon) + 247*f_3/(17280*epsilon**2) - 481*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2726":"139*f_3**2/(12960*epsilon) - pi**4*f_3/(25920*epsilon) + 5467*f_3/(25920*epsilon) - 1363*f_5/(5184*epsilon) - 19*f_7/(864*epsilon) - 7*pi**4/(19440*epsilon) + 71*pi**6/(979776*epsilon) - f_3**2/(432*epsilon**2) - 7*f_3/(162*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","2727":"5*f_3/(6912*epsilon) - pi**4/(172800*epsilon) + 38353/(26873856*epsilon) - f_3/(1440*epsilon**2) + 13837/(11197440*epsilon**2) - 299/(186624*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","2728":"-17*f_3/(311040*epsilon) - 20197/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 269/(1119744*epsilon**2) + 1049/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","2729":"43*f_3**2/(5760*epsilon) - 2407*f_3/(622080*epsilon) + f_5/(720*epsilon) - 49*f_7/(1920*epsilon) + pi**6/(362880*epsilon) + 173*pi**4/(3110400*epsilon) + 19853/(1866240*epsilon) + 173*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - 15731/(2488320*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(86400*epsilon**3) + 187/(41472*epsilon**3) + f_3/(720*epsilon**4) - 1/(384*epsilon**4) + 1/(1440*epsilon**5)","2730":"-151*f_3/(25920*epsilon) + pi**4/(103680*epsilon) + 249241/(67184640*epsilon) + f_3/(864*epsilon**2) - 2039/(4478976*epsilon**2) - 973/(622080*epsilon**3) + 203/(155520*epsilon**4) - 1/(2592*epsilon**5)","2731":"f_3**2/(1920*epsilon) + 11383*f_3/(622080*epsilon) - 23*f_5/(1440*epsilon) - 131*pi**4/(3110400*epsilon) - 491/(373248*epsilon) + pi**6/(544320*epsilon) - 131*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(38880*epsilon**2) + f_3/(360*epsilon**3) - 1/(480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2732":"f_3**2/(8640*epsilon) + 41*f_3/(20736*epsilon) + 341*f_5/(51840*epsilon) - pi**6/(653184*epsilon) - 19307/(13436928*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(518400*epsilon**2) + 26107/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 7799/(3732480*epsilon**3) - 247/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","2733":"-167*f_3/(51840*epsilon) - 31*f_5/(2160*epsilon) + 5833/(622080*epsilon) + pi**4/(8100*epsilon) + 2*f_3/(135*epsilon**2) - 319/(25920*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 7/(1080*epsilon**3) - 1/(720*epsilon**4)","2734":"19*f_3/(17280*epsilon) - pi**4/(172800*epsilon) + 1855/(1119744*epsilon) - f_3/(1440*epsilon**2) + 3497/(1866240*epsilon**2) - 43/(38880*epsilon**3) - 5/(2592*epsilon**4) + 1/(540*epsilon**5)","2735":"463*f_3/(622080*epsilon) + 23*f_5/(23040*epsilon) - 7*pi**4/(1036800*epsilon) - 505439/(806215680*epsilon) - 7*f_3/(8640*epsilon**2) + 9007/(53747712*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 3329/(2239488*epsilon**3) + 1093/(373248*epsilon**4) - 17/(5184*epsilon**5) + 1/(648*epsilon**6)","2736":"13*f_3/(51840*epsilon) + f_5/(216*epsilon) - 23*pi**4/(1036800*epsilon) + 132623/(44789760*epsilon) - 23*f_3/(8640*epsilon**2) + 2687/(933120*epsilon**2) - 193/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","2737":"-f_3**2/(3840*epsilon) + 41*f_3/(248832*epsilon) + 49*f_5/(34560*epsilon) - pi**6/(1088640*epsilon) + pi**4/(115200*epsilon) + 46297/(17915904*epsilon) + f_3/(960*epsilon**2) - f_5/(1920*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 539/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 1211/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","2738":"-53*f_3**2/(12960*epsilon) - 787*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 773*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2739":"23*f_3/(19440*epsilon) - pi**4/(777600*epsilon) + 213337/(33592320*epsilon) - f_3/(6480*epsilon**2) - 30053/(7464960*epsilon**2) + 1109/(622080*epsilon**3) - 1/(1920*epsilon**4) + 1/(12960*epsilon**5)","2740":"-97*f_3**2/(12960*epsilon) - 71*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) - 25*f_5/(1728*epsilon) + 67*f_7/(2880*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2741":"47*f_3/(34560*epsilon) + 13*f_5/(2880*epsilon) - 8609/(1866240*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - 1379/(622080*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 31/(12960*epsilon**3) - 1/(864*epsilon**4)","2742":"317*f_3/(25920*epsilon) + 7*f_5/(4320*epsilon) - 1223/(69120*epsilon) - 7*pi**4/(172800*epsilon) - 7*f_3/(1440*epsilon**2) + pi**4/(129600*epsilon**2) + 223/(25920*epsilon**2) + f_3/(1080*epsilon**3) - 1/(360*epsilon**3) + 1/(2160*epsilon**4)","2743":"401*f_3/(207360*epsilon) + 19*f_5/(34560*epsilon) - 42517/(134369280*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) - 1963/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 3253/(933120*epsilon**3) + 41/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","2744":"-143*f_3**2/(8640*epsilon) + 18323*f_3/(622080*epsilon) - 71*f_5/(10368*epsilon) - pi**6/(408240*epsilon) - 3203/(1866240*epsilon) - 23*pi**4/(6220800*epsilon) - 23*f_3/(51840*epsilon**2) - 11*f_5/(4320*epsilon**2) + pi**4/(34560*epsilon**2) + 479/(155520*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2745":"f_3**2/(1920*epsilon) - 967*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) - 9491/(14929920*epsilon) + 47*pi**4/(3110400*epsilon) + pi**6/(362880*epsilon) + 47*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(57600*epsilon**2) - 7/(12960*epsilon**2) - f_3/(480*epsilon**3) - 19/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","2746":"f_3**2/(17280*epsilon) + 3001*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(1088640*epsilon) + 1271/(4478976*epsilon) - 31*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 121/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","2747":"f_3/(120*epsilon) - 57253/(4478976*epsilon) + pi**4/(86400*epsilon) - f_3/(180*epsilon**2) + 4961/(933120*epsilon**2) + 133/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","2748":"59*f_3**2/(3240*epsilon) - 839*f_3/(25920*epsilon) - pi**4*f_3/(8100*epsilon) + 7*f_5/(8640*epsilon) - 239*f_7/(34560*epsilon) + 539/(622080*epsilon) + 103*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) + 103*f_3/(6480*epsilon**2) + 25*f_5/(1296*epsilon**2) - 41/(3456*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","2749":"13*f_3**2/(17280*epsilon) + 1673*f_3/(207360*epsilon) + 7*f_5/(1920*epsilon) - 13*pi**4/(311040*epsilon) - pi**6/(1088640*epsilon) + 4033/(14929920*epsilon) - 13*f_3/(2592*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(57600*epsilon**2) + 2443/(933120*epsilon**2) + f_3/(480*epsilon**3) - 1229/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(6480*epsilon**4) - 1/(1080*epsilon**5)","2750":"241*f_3/(103680*epsilon) - 268309/(67184640*epsilon) - 13*pi**4/(1036800*epsilon) + f_3/(4320*epsilon**2) + 1169/(699840*epsilon**2) - 823/(311040*epsilon**3) + 11/(4860*epsilon**4) - 1/(1296*epsilon**5)","2751":"f_3**2/(864*epsilon) + 6283*f_3/(622080*epsilon) - 71*f_5/(25920*epsilon) - 19993/(3732480*epsilon) - 17*pi**6/(3265920*epsilon) - 19*pi**4/(6220800*epsilon) + 251*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - pi**4/(19200*epsilon**2) + 931/(311040*epsilon**2) - f_3/(160*epsilon**3) + pi**4/(43200*epsilon**3) + 317/(103680*epsilon**3) + f_3/(360*epsilon**4) - 1/(240*epsilon**4) + 1/(720*epsilon**5)","2752":"-19*f_3**2/(4320*epsilon) - 1789*f_3/(622080*epsilon) + 101*f_5/(5184*epsilon) - 23*pi**6/(3265920*epsilon) - 277/(373248*epsilon) + 73*pi**4/(6220800*epsilon) + 73*f_3/(51840*epsilon**2) - 13*f_5/(2160*epsilon**2) + pi**4/(34560*epsilon**2) + 701/(155520*epsilon**2) + f_3/(288*epsilon**3) - 1/(288*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2753":"-151*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 5689*f_3/(25920*epsilon) - 547*f_5/(1728*epsilon) + 61*f_7/(8640*epsilon) - 443*pi**4/(777600*epsilon) + 121/(10368*epsilon) + 115*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 443*f_3/(6480*epsilon**2) + 115*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 67/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2754":"f_3/(10368*epsilon) + 13*f_5/(8640*epsilon) - 85267/(67184640*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) - 57719/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 251/(93312*epsilon**3) + 473/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","2755":"47*f_3**2/(1620*epsilon) - 2083*f_3/(17280*epsilon) - pi**4*f_3/(16200*epsilon) + 3331*f_5/(25920*epsilon) + 71*f_7/(34560*epsilon) - 67*pi**6/(979776*epsilon) + 571*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 571*f_3/(12960*epsilon**2) - 67*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2756":"-37*f_3/(46080*epsilon) - 59*f_5/(103680*epsilon) - pi**4/(1382400*epsilon) + 357619/(806215680*epsilon) - f_3/(11520*epsilon**2) - 15707/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 6919/(5598720*epsilon**3) - 7/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","2757":"f_3/(10368*epsilon) + 13*f_5/(8640*epsilon) - 85267/(67184640*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) - 57719/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 251/(93312*epsilon**3) + 473/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","2758":"-49*f_3**2/(4320*epsilon) + pi**4*f_3/(43200*epsilon) + 487*f_3/(2880*epsilon) - 425*f_5/(1728*epsilon) - 89*f_7/(4320*epsilon) - 7*pi**4/(16200*epsilon) + 9101/(622080*epsilon) + 37*pi**6/(326592*epsilon) + f_3**2/(720*epsilon**2) - 7*f_3/(135*epsilon**2) + 37*f_5/(432*epsilon**2) - pi**6/(54432*epsilon**2) - 7/(432*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 31/(4320*epsilon**3) - 1/(720*epsilon**4)","2759":"-91*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 5017*f_3/(51840*epsilon) - 943*f_5/(5184*epsilon) + 563*f_7/(17280*epsilon) - 443*pi**4/(1555200*epsilon) + 9529/(1866240*epsilon) + 73*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 443*f_3/(12960*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 169/(17280*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","2760":"f_3**2/(5760*epsilon) - 2153*f_3/(186624*epsilon) - 91*f_5/(25920*epsilon) - 4577/(8957952*epsilon) + pi**6/(1088640*epsilon) + 301*pi**4/(6220800*epsilon) + 301*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 4691/(933120*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 521/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","2761":"13*f_3**2/(17280*epsilon) + 1673*f_3/(207360*epsilon) + 7*f_5/(1920*epsilon) - 13*pi**4/(311040*epsilon) - pi**6/(1088640*epsilon) + 4033/(14929920*epsilon) - 13*f_3/(2592*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(57600*epsilon**2) + 2443/(933120*epsilon**2) + f_3/(480*epsilon**3) - 1229/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(6480*epsilon**4) - 1/(1080*epsilon**5)","2762":"-f_3**2/(6480*epsilon) - 2219*f_3/(17280*epsilon) - pi**4*f_3/(64800*epsilon) + 463*f_5/(2160*epsilon) - 563*f_7/(17280*epsilon) - 5*pi**6/(69984*epsilon) + 571*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 571*f_3/(12960*epsilon**2) - 35*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2763":"143*f_3**2/(12960*epsilon) - 301*f_3/(4320*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 1961*f_5/(25920*epsilon) - 317*f_7/(8640*epsilon) + 6803/(622080*epsilon) + 13*pi**6/(979776*epsilon) + 89*pi**4/(388800*epsilon) - 11*f_3**2/(1080*epsilon**2) + 89*f_3/(3240*epsilon**2) + 13*f_5/(1296*epsilon**2) - 229/(17280*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","2764":"7*f_3/(11520*epsilon) - 13*pi**4/(345600*epsilon) - 5183/(3732480*epsilon) + f_3/(1440*epsilon**2) + 7/(15552*epsilon**2) + 1/(20736*epsilon**3) - 1/(540*epsilon**4) + 1/(720*epsilon**5)","2765":"43*f_3/(2160*epsilon) - 551297/(22394880*epsilon) - pi**4/(43200*epsilon) - 7*f_3/(720*epsilon**2) + 10253/(933120*epsilon**2) - 299/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","2766":"f_3/(960*epsilon) - 523/(373248*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 289/(622080*epsilon**2) + 1/(12960*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","2767":"13*f_3**2/(17280*epsilon) + 14189*f_3/(622080*epsilon) + 2*f_5/(405*epsilon) - 49*f_7/(1920*epsilon) - 2947/(373248*epsilon) - pi**4/(20736*epsilon) - pi**6/(816480*epsilon) - 5*f_3/(864*epsilon**2) - 11*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 49/(8640*epsilon**2) + f_3/(270*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2768":"-31*f_3**2/(12960*epsilon) - 5*f_3/(64*epsilon) + pi**4*f_3/(64800*epsilon) + 259*f_5/(5184*epsilon) + 67*f_7/(2880*epsilon) - 5*pi**4/(31104*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 25*f_3/(1296*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2769":"-173*f_3**2/(12960*epsilon) - 1217*f_3/(17280*epsilon) - pi**4*f_3/(64800*epsilon) + 269*f_5/(2880*epsilon) + 47*f_7/(1440*epsilon) - 61*pi**6/(979776*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 481*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2770":"-7*f_3**2/(8640*epsilon) - 2509*f_3/(622080*epsilon) - 43*f_5/(10368*epsilon) - 6461/(1866240*epsilon) - 43*pi**4/(1244160*epsilon) + pi**6/(102060*epsilon) - 43*f_3/(10368*epsilon**2) + 29*f_5/(4320*epsilon**2) - 223/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2771":"5*f_3**2/(1728*epsilon) - 2663*f_3/(622080*epsilon) - 35*f_5/(10368*epsilon) - pi**6/(1632960*epsilon) + 77*pi**4/(6220800*epsilon) + 23411/(4976640*epsilon) + 77*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 631/(311040*epsilon**2) - f_3/(288*epsilon**3) + 41/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","2772":"-59*f_3/(69120*epsilon) - 7*f_5/(34560*epsilon) + 13*pi**4/(3110400*epsilon) + 64097/(67184640*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) + 2761/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 1039/(466560*epsilon**3) + 149/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","2773":"-5*f_3**2/(2592*epsilon) - 133*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 113*f_5/(8640*epsilon) - 359*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) + 7301/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 77/(17280*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","2774":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 37*f_3/(5184*epsilon) - 209*f_5/(8640*epsilon) + 797*f_7/(34560*epsilon) - 12133/(622080*epsilon) - 47*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 47*f_3/(6480*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(32400*epsilon**2) + 281/(51840*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","2775":"-7*f_3/(38880*epsilon) + f_5/(1152*epsilon) - 29*pi**4/(3110400*epsilon) + 62297/(268738560*epsilon) - 29*f_3/(25920*epsilon**2) + 59/(248832*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 89/(373248*epsilon**3) - 29/(77760*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","2776":"-43*f_3/(51840*epsilon) - 121*f_5/(4320*epsilon) - pi**4/(518400*epsilon) + 11561/(622080*epsilon) - f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 371/(51840*epsilon**2) - f_3/(360*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","2777":"f_3/(1215*epsilon) - f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 2243/(16796160*epsilon) - 19*f_3/(207360*epsilon**2) - 12529/(14929920*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1237/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","2778":"25*f_3/(6912*epsilon) + pi**4/(69120*epsilon) + 59497/(22394880*epsilon) - f_3/(288*epsilon**2) - 1303/(933120*epsilon**2) + 781/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","2779":"-101*f_3/(10368*epsilon) + pi**4/(129600*epsilon) + 729773/(67184640*epsilon) + 19*f_3/(4320*epsilon**2) - 21413/(5598720*epsilon**2) - 23/(31104*epsilon**3) + 43/(38880*epsilon**4) - 1/(3240*epsilon**5)","2780":"13*f_3/(34560*epsilon) - 13*pi**4/(345600*epsilon) + 10063/(3732480*epsilon) + f_3/(1440*epsilon**2) + 31/(38880*epsilon**2) - 67/(103680*epsilon**3) - 1/(540*epsilon**4) + 1/(720*epsilon**5)","2781":"-83*f_3/(25920*epsilon) + pi**4/(259200*epsilon) + 4111/(1399680*epsilon) + f_3/(2160*epsilon**2) + 979/(7464960*epsilon**2) - 1151/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(4320*epsilon**5)","2782":"-79*f_3**2/(17280*epsilon) + 3385*f_3/(124416*epsilon) - 827*f_5/(25920*epsilon) - pi**6/(233280*epsilon) - 7*pi**4/(518400*epsilon) + 24649/(1866240*epsilon) - 7*f_3/(4320*epsilon**2) - 31*f_5/(8640*epsilon**2) + 1/(405*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2783":"7*f_3/(11520*epsilon) - 13*pi**4/(345600*epsilon) - 5183/(3732480*epsilon) + f_3/(1440*epsilon**2) + 7/(15552*epsilon**2) + 1/(20736*epsilon**3) - 1/(540*epsilon**4) + 1/(720*epsilon**5)","2784":"-59*f_3/(69120*epsilon) - 7*f_5/(34560*epsilon) + 13*pi**4/(3110400*epsilon) + 64097/(67184640*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) + 2761/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 1039/(466560*epsilon**3) + 149/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","2785":"41*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 137*f_3/(25920*epsilon) - 217*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 203*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 203*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2786":"7*f_3**2/(1296*epsilon) - 31*f_3/(3456*epsilon) + pi**4*f_3/(32400*epsilon) + 1001*f_5/(25920*epsilon) - 797*f_7/(34560*epsilon) - 37*pi**6/(979776*epsilon) + 211*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 211*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2787":"193*f_3**2/(6480*epsilon) - 2153*f_3/(51840*epsilon) - pi**4*f_3/(8100*epsilon) - 29*f_5/(2592*epsilon) - 239*f_7/(34560*epsilon) + 7*pi**4/(1555200*epsilon) + 9529/(1866240*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) + 7*f_3/(12960*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 169/(17280*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","2788":"-31*f_3**2/(8640*epsilon) - 4741*f_3/(622080*epsilon) + 149*f_5/(10368*epsilon) - pi**6/(116640*epsilon) + 5167/(1866240*epsilon) + 433*pi**4/(6220800*epsilon) + 433*f_3/(51840*epsilon**2) - 31*f_5/(4320*epsilon**2) - 187/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2789":"-7*f_3**2/(2880*epsilon) + 3707*f_3/(622080*epsilon) - 19*f_5/(3456*epsilon) - pi**6/(181440*epsilon) + 337*pi**4/(6220800*epsilon) + 12817/(1866240*epsilon) + 337*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 181/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2790":"-269*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 629*f_3/(51840*epsilon) + 323*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2791":"433*f_3/(311040*epsilon) + f_5/(3840*epsilon) - 755977/(268738560*epsilon) - pi**4/(51840*epsilon) - f_3/(432*epsilon**2) - 643/(1658880*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 553/(373248*epsilon**3) + 1207/(311040*epsilon**4) - 1/(120*epsilon**5) + 1/(216*epsilon**6)","2792":"-f_3**2/(1728*epsilon) - 9733*f_3/(622080*epsilon) + 91*f_5/(10368*epsilon) - 191*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 17263/(1866240*epsilon) - 191*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) + 1/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2793":"-17*f_3**2/(8640*epsilon) - 593*f_3/(124416*epsilon) + 115*f_5/(10368*epsilon) - 19*pi**6/(1632960*epsilon) - 3023/(1866240*epsilon) + 77*pi**4/(1244160*epsilon) + 77*f_3/(10368*epsilon**2) - 41*f_5/(4320*epsilon**2) - 17/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2794":"73*f_3/(124416*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) + 50003/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(259200*epsilon**2) + 289/(559872*epsilon**2) + f_3/(2160*epsilon**3) + 2837/(3732480*epsilon**3) + 611/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","2795":"-13*f_3**2/(4320*epsilon) - 6469*f_3/(622080*epsilon) + 37*f_5/(2592*epsilon) - 23*pi**6/(3265920*epsilon) + 6661/(1866240*epsilon) + 289*pi**4/(6220800*epsilon) + 289*f_3/(51840*epsilon**2) - 13*f_5/(2160*epsilon**2) - 73/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2796":"31*f_3/(77760*epsilon) - pi**4/(3110400*epsilon) + 1157111/(403107840*epsilon) - f_3/(25920*epsilon**2) - 58471/(16796160*epsilon**2) + 653/(311040*epsilon**3) - 79/(116640*epsilon**4) + 1/(9720*epsilon**5)","2797":"133*f_3**2/(6480*epsilon) - 883*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 325*f_5/(1728*epsilon) + 5207*f_7/(34560*epsilon) - 11*pi**4/(31104*epsilon) + 73/(51840*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 55*f_3/(1296*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 11/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2798":"-2407*f_3/(103680*epsilon) + 17*f_5/(2880*epsilon) + 23*pi**4/(345600*epsilon) + 20107/(1244160*epsilon) + 77*f_3/(4320*epsilon**2) - 289/(20736*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(144*epsilon**3) - 1/(720*epsilon**4)","2799":"-1807*f_3/(103680*epsilon) + f_5/(8640*epsilon) + 23*pi**4/(345600*epsilon) + 20107/(1244160*epsilon) + 77*f_3/(4320*epsilon**2) - 289/(20736*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(144*epsilon**3) - 1/(720*epsilon**4)","2800":"79*f_3**2/(6480*epsilon) - 251*f_3/(5184*epsilon) - pi**4*f_3/(8100*epsilon) - 401*f_5/(5184*epsilon) + 3289*f_7/(34560*epsilon) - 23*pi**4/(777600*epsilon) + 193/(51840*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 23*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 11/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2801":"-11*f_3**2/(17280*epsilon) + 6871*f_3/(622080*epsilon) - 121*f_5/(25920*epsilon) - 90253/(7464960*epsilon) - pi**6/(3265920*epsilon) + 29*pi**4/(518400*epsilon) + 29*f_3/(4320*epsilon**2) + f_5/(8640*epsilon**2) - 11*pi**4/(259200*epsilon**2) - 3667/(2488320*epsilon**2) - 11*f_3/(2160*epsilon**3) + pi**4/(86400*epsilon**3) + 377/(69120*epsilon**3) + f_3/(720*epsilon**4) - 53/(17280*epsilon**4) + 1/(1440*epsilon**5)","2802":"-1625*f_3/(373248*epsilon) + 281*f_5/(12960*epsilon) - 72323/(4478976*epsilon) - pi**6/(362880*epsilon) + 13*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - f_5/(540*epsilon**2) - 43*pi**4/(1555200*epsilon**2) + 899/(233280*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(6912*epsilon**3) + f_3/(1080*epsilon**4) - 13/(6480*epsilon**4) + 1/(2160*epsilon**5)","2803":"17*f_3**2/(1620*epsilon) - 433*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 661*f_5/(25920*epsilon) - 559*f_7/(34560*epsilon) - 7*pi**6/(139968*epsilon) + 331*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 331*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2804":"-19*f_3**2/(1620*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 2063*f_3/(51840*epsilon) - 37*f_5/(810*epsilon) + 5*f_7/(432*epsilon) - 11*pi**6/(489888*epsilon) - 29*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) - 29*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2805":"31*f_3**2/(1080*epsilon) - 1267*f_3/(25920*epsilon) - pi**4*f_3/(10800*epsilon) + 31*f_5/(1440*epsilon) - 7*f_7/(960*epsilon) - 1543/(1244160*epsilon) + 17*pi**4/(86400*epsilon) - f_3**2/(180*epsilon**2) + 17*f_3/(720*epsilon**2) - 407/(34560*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(144*epsilon**3) - 1/(720*epsilon**4)","2806":"19*f_3**2/(1440*epsilon) + 3*f_3*f_5/(80*epsilon) + 1253*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 21*f_5/(320*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 193/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2807":"19*f_3**2/(1440*epsilon) + 3*f_3*f_5/(80*epsilon) + 151*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 967*f_5/(8640*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 73/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2808":"-4579*f_3/(207360*epsilon) + 13*f_5/(576*epsilon) - 7*pi**4/(2073600*epsilon) + 58421/(11197440*epsilon) - 7*f_3/(17280*epsilon**2) + 1763/(933120*epsilon**2) - 13639/(2488320*epsilon**3) - 571/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","2809":"-31*f_3**2/(1296*epsilon) + 41*f_3/(8640*epsilon) + pi**4*f_3/(16200*epsilon) - 163*f_5/(5184*epsilon) + 1133*f_7/(34560*epsilon) - 161*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 161*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2810":"-61*f_3**2/(1440*epsilon) + f_3*f_5/(10*epsilon) + 17*f_3/(384*epsilon) - 3*f_3_5/(80*epsilon) - 31*f_5/(2880*epsilon) - 245*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 121/(10368*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2811":"-13*f_3**2/(6480*epsilon) - 229*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) - 107*f_5/(12960*epsilon) + 359*f_7/(8640*epsilon) - pi**6/(34992*epsilon) + 151*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 151*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2812":"-43*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 889*f_3/(25920*epsilon) - 5*f_5/(576*epsilon) - 359*f_7/(8640*epsilon) - 191*pi**4/(777600*epsilon) + 25/(10368*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2813":"11*f_3**2/(9720*epsilon) - 1793*f_3/(77760*epsilon) - pi**4*f_3/(388800*epsilon) + 193*f_5/(4860*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(734832*epsilon) - 2449/(622080*epsilon) + 17*pi**4/(291600*epsilon) - f_3**2/(6480*epsilon**2) + 17*f_3/(2430*epsilon**2) - 11*f_5/(972*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 269/(77760*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 5/(2592*epsilon**3) + 1/(2160*epsilon**4)","2814":"-161*f_3**2/(12960*epsilon) - 511*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 7*f_5/(8640*epsilon) + 19*f_7/(432*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2815":"29*f_3**2/(17280*epsilon) + 581*f_3/(622080*epsilon) - 151*f_5/(12960*epsilon) - pi**4/(20736*epsilon) - 4979/(1866240*epsilon) + pi**6/(204120*epsilon) - 5*f_3/(864*epsilon**2) + 29*f_5/(8640*epsilon**2) + 37/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2816":"-f_3**2/(8640*epsilon) + 659*f_3/(622080*epsilon) - 61*f_5/(10368*epsilon) - 6461/(1866240*epsilon) + pi**6/(1632960*epsilon) + 73*pi**4/(6220800*epsilon) + 73*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 223/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2817":"-1427*f_3/(207360*epsilon) + 61*f_5/(34560*epsilon) - pi**4/(691200*epsilon) + 626767/(67184640*epsilon) - 7*f_3/(11520*epsilon**2) + 6001/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(480*epsilon**3) - 3839/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","2818":"f_3**2/(270*epsilon) + 45439*f_3/(1866240*epsilon) - 11*f_5/(405*epsilon) - 509*pi**4/(6220800*epsilon) - 27781/(5598720*epsilon) + 29*pi**6/(3265920*epsilon) - 509*f_3/(51840*epsilon**2) + 7*f_5/(1080*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","2819":"-41*f_3**2/(1440*epsilon) + 19*f_3*f_5/(240*epsilon) + 1549*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 617*f_5/(8640*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 299/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 79/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2820":"109*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 7*f_3/(192*epsilon) - 691*f_5/(5184*epsilon) - 23*f_7/(8640*epsilon) - 251*pi**4/(777600*epsilon) + 73*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 251*f_3/(6480*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2821":"11*f_3/(1920*epsilon) + 19*f_5/(4320*epsilon) - 5593/(414720*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) - 71/(34560*epsilon**2) - f_3/(360*epsilon**3) + 1/(216*epsilon**3) - 1/(720*epsilon**4)","2822":"-893*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) + pi**4/(82944*epsilon) + 1639271/(268738560*epsilon) + 5*f_3/(3456*epsilon**2) - pi**4/(345600*epsilon**2) + 110179/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 547/(1866240*epsilon**3) - 2317/(311040*epsilon**4) + 13/(1296*epsilon**5) - 1/(216*epsilon**6)","2823":"-293*f_3/(69120*epsilon) + 7*f_5/(11520*epsilon) + pi**4/(2073600*epsilon) + 455533/(67184640*epsilon) - 13*f_3/(34560*epsilon**2) + 5137/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(480*epsilon**3) - 757/(93312*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","2824":"-437*f_3**2/(12960*epsilon) - 355*f_3/(10368*epsilon) + pi**4*f_3/(12960*epsilon) + 2261*f_5/(25920*epsilon) + 23*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2825":"193*f_3**2/(6480*epsilon) - 1109*f_3/(12960*epsilon) - pi**4*f_3/(8100*epsilon) + 11*f_5/(5184*epsilon) - 239*f_7/(34560*epsilon) + 61*pi**4/(777600*epsilon) + 3637/(124416*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) + 61*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - 127/(6480*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(108*epsilon**3) + 11/(1440*epsilon**3) - 1/(720*epsilon**4)","2826":"133*f_3/(9720*epsilon) + 121*f_5/(25920*epsilon) - 649/(124416*epsilon) - 11*pi**4/(388800*epsilon) - 11*f_3/(3240*epsilon**2) + pi**4/(259200*epsilon**2) + 11/(2880*epsilon**2) + f_3/(2160*epsilon**3) - 1/(480*epsilon**3) + 1/(2160*epsilon**4)","2827":"137*f_3/(103680*epsilon) - 390169/(89579520*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 3767/(1866240*epsilon**2) - 509/(311040*epsilon**3) + 1/(1080*epsilon**4) - 1/(4320*epsilon**5)","2828":"9391*f_3/(373248*epsilon) - 169*f_5/(12960*epsilon) - 72323/(4478976*epsilon) - pi**6/(362880*epsilon) + 13*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - f_5/(540*epsilon**2) - 43*pi**4/(1555200*epsilon**2) + 899/(233280*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(6912*epsilon**3) + f_3/(1080*epsilon**4) - 13/(6480*epsilon**4) + 1/(2160*epsilon**5)","2829":"-10741*f_3/(103680*epsilon) + 499*f_5/(8640*epsilon) + 179*pi**4/(1036800*epsilon) + 61807/(1244160*epsilon) + 11*f_3/(360*epsilon**2) - 2821/(103680*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(108*epsilon**3) - 1/(720*epsilon**4)","2830":"857*f_3/(17280*epsilon) - 71*f_5/(1080*epsilon) - 19*pi**4/(518400*epsilon) - 73/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2831":"31*f_3**2/(1620*epsilon) - 167*f_3/(5184*epsilon) - pi**4*f_3/(8100*epsilon) + 79*f_5/(5184*epsilon) - 1121*f_7/(34560*epsilon) - 23*pi**4/(777600*epsilon) + 73/(51840*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 23*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 11/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2832":"-16*f_3**2/(405*epsilon) - 1177*f_3/(51840*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 833*f_5/(12960*epsilon) + 5*f_7/(432*epsilon) - 11*pi**6/(489888*epsilon) - 29*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) - 29*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2833":"41*f_3/(38880*epsilon) - 1023709/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 40807/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1121/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","2834":"-11*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) + 71653/(268738560*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 8285/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3773/(1866240*epsilon**3) + 43/(62208*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","2835":"-f_3**2/(2160*epsilon) - 563*f_3/(207360*epsilon) + 143*f_5/(103680*epsilon) - pi**6/(326592*epsilon) + pi**4/(76800*epsilon) + 411307/(67184640*epsilon) + 13*f_3/(11520*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 2669/(4478976*epsilon**2) + f_3/(480*epsilon**3) - 3731/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","2836":"61*f_3/(2880*epsilon) - f_5/(72*epsilon) - 2927/(311040*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) + 10649/(2488320*epsilon**2) + 263/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","2837":"f_3/(432*epsilon) + f_5/(108*epsilon) - 3221/(311040*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) + 2245/(497664*epsilon**2) + 263/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","2838":"-401*f_3**2/(12960*epsilon) - 1259*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 203*f_5/(2160*epsilon) - 139*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2839":"-179*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 1721*f_3/(51840*epsilon) - 287*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2840":"-43*f_3**2/(2592*epsilon) - 619*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 467*f_5/(8640*epsilon) - f_7/(216*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2841":"19*f_3/(3456*epsilon) - 1434071/(134369280*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) + 34037/(4478976*epsilon**2) - 2789/(622080*epsilon**3) + 319/(155520*epsilon**4) - 7/(12960*epsilon**5)","2842":"-7*f_3**2/(51840*epsilon) + 1471*f_3/(622080*epsilon) + 547*f_5/(77760*epsilon) - 11*pi**6/(9797760*epsilon) + 421/(373248*epsilon) + 223*pi**4/(9331200*epsilon) + 223*f_3/(77760*epsilon**2) - 19*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 35/(46656*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 23/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","2843":"-2501*f_3/(51840*epsilon) - 17*f_5/(1728*epsilon) + 7*pi**4/(62208*epsilon) + 50257/(933120*epsilon) + 35*f_3/(2592*epsilon**2) - 101/(5760*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 5/(1296*epsilon**3) - 1/(2160*epsilon**4)","2844":"5*f_3/(3456*epsilon) - pi**4/(691200*epsilon) + 1854523/(806215680*epsilon) - f_3/(5760*epsilon**2) - 76469/(33592320*epsilon**2) + 229/(233280*epsilon**3) - 53/(233280*epsilon**4) + 1/(38880*epsilon**5)","2845":"-131*f_3**2/(1440*epsilon) + 17*f_3*f_5/(120*epsilon) + 383*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) - 1133*f_5/(8640*epsilon) + 49*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 113/(5760*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 79/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2846":"157*f_3**2/(2592*epsilon) - 427*f_3/(5184*epsilon) - pi**4*f_3/(12960*epsilon) - 893*f_5/(5184*epsilon) + 271*f_7/(1920*epsilon) - 191*pi**4/(777600*epsilon) + 121/(10368*epsilon) + 67*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 191*f_3/(6480*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 67/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2847":"283*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 1211*f_3/(8640*epsilon) - 821*f_5/(5184*epsilon) - 4733*f_7/(34560*epsilon) - 359*pi**4/(777600*epsilon) + 113/(5760*epsilon) + 103*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 359*f_3/(6480*epsilon**2) + 103*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 79/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2848":"-151*f_3/(25920*epsilon) + pi**4/(103680*epsilon) + 249241/(67184640*epsilon) + f_3/(864*epsilon**2) - 2039/(4478976*epsilon**2) - 973/(622080*epsilon**3) + 203/(155520*epsilon**4) - 1/(2592*epsilon**5)","2849":"-77*f_3/(5760*epsilon) - f_5/(108*epsilon) + 43*pi**4/(311040*epsilon) + 27781/(1866240*epsilon) + 43*f_3/(2592*epsilon**2) - 751/(51840*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 73/(12960*epsilon**3) - 1/(1080*epsilon**4)","2850":"-167*f_3/(51840*epsilon) + 46741/(67184640*epsilon) + pi**4/(103680*epsilon) + f_3/(864*epsilon**2) + 553/(4478976*epsilon**2) - 973/(622080*epsilon**3) + 203/(155520*epsilon**4) - 1/(2592*epsilon**5)","2851":"-119*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 2567*f_3/(8640*epsilon) - 1901*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 331*pi**4/(777600*epsilon) + 419/(17280*epsilon) + 83*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 331*f_3/(6480*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 59/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","2852":"-331*f_3/(17280*epsilon) - f_5/(288*epsilon) + 43*pi**4/(311040*epsilon) + 27781/(1866240*epsilon) + 43*f_3/(2592*epsilon**2) - 751/(51840*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 73/(12960*epsilon**3) - 1/(1080*epsilon**4)","2853":"-f_3**2/(72*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 485*f_5/(2592*epsilon) - 8407*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","2854":"-11*f_3/(1728*epsilon) + 46709/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + 20963/(5598720*epsilon**2) - 23/(8640*epsilon**3) + 7/(7776*epsilon**4) - 1/(6480*epsilon**5)","2855":"-11*f_3**2/(360*epsilon) - 3*f_3*f_5/(80*epsilon) - f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 61*f_5/(432*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","2856":"11*f_3**2/(360*epsilon) - 25051*f_3/(311040*epsilon) - pi**4*f_3/(10800*epsilon) - 11*f_5/(1728*epsilon) - 7*f_7/(320*epsilon) + 373*pi**4/(3110400*epsilon) + 3469/(46080*epsilon) - f_3**2/(180*epsilon**2) + 101*f_3/(3240*epsilon**2) - 475/(15552*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 47/(6480*epsilon**3) - 1/(1080*epsilon**4)","2857":"f_3**2/(240*epsilon) - 3*f_3*f_5/(80*epsilon) + 7*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 77*f_5/(864*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","2858":"-7*f_3**2/(270*epsilon) + pi**4*f_3/(10800*epsilon) + 3839*f_3/(103680*epsilon) - f_5/(2880*epsilon) + 7*f_7/(960*epsilon) - 2309/(103680*epsilon) - 7*pi**4/(345600*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1080*epsilon**2) + pi**4/(43200*epsilon**2) + 7/(1080*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2859":"-13*f_3**2/(5760*epsilon) - 21187*f_3/(622080*epsilon) + 31*f_5/(540*epsilon) - pi**6/(60480*epsilon) - 2947/(373248*epsilon) + 19*pi**4/(518400*epsilon) + 19*f_3/(4320*epsilon**2) - 37*f_5/(2880*epsilon**2) + pi**4/(32400*epsilon**2) + 49/(8640*epsilon**2) + f_3/(270*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2860":"-59*f_3**2/(12960*epsilon) - 1319*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 13*f_5/(810*epsilon) + 1513*f_7/(34560*epsilon) - pi**6/(15309*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 541*f_3/(12960*epsilon**2) - 4*f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2861":"-73*f_3**2/(17280*epsilon) + 433*f_3/(124416*epsilon) + 299*f_5/(12960*epsilon) - 5017/(373248*epsilon) - 29*pi**6/(3265920*epsilon) - 13*pi**4/(518400*epsilon) - 13*f_3/(4320*epsilon**2) - 61*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 107/(12960*epsilon**2) + f_3/(270*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2862":"f_3**2/(5760*epsilon) + 85*f_3/(7776*epsilon) + 61*f_5/(4320*epsilon) - 23581/(1658880*epsilon) - pi**6/(90720*epsilon) - 23*pi**4/(6220800*epsilon) + 209*f_3/(103680*epsilon**2) - 23*f_5/(2880*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 14117/(1244160*epsilon**2) - 17*f_3/(1080*epsilon**3) + 29/(6912*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 5/(432*epsilon**4) + 1/(240*epsilon**5)","2863":"523*f_3**2/(12960*epsilon) - 6043*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 721*f_5/(4320*epsilon) - 403*f_7/(6912*epsilon) - 5*pi**6/(69984*epsilon) + 601*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 601*f_3/(12960*epsilon**2) - 35*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2864":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","2865":"f_3**2/(1920*epsilon) - 967*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) - 9491/(14929920*epsilon) + 47*pi**4/(3110400*epsilon) + pi**6/(362880*epsilon) + 47*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(57600*epsilon**2) - 7/(12960*epsilon**2) - f_3/(480*epsilon**3) - 19/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","2866":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + f_3/(54*epsilon) - 91*f_5/(6480*epsilon) - 277*f_7/(17280*epsilon) - 313*pi**4/(1555200*epsilon) - 6269/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 313*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 41/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","2867":"-59*f_3/(69120*epsilon) + f_5/(1440*epsilon) - 11549/(22394880*epsilon) - pi**4/(414720*epsilon) + f_3/(1728*epsilon**2) + 47/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 53/(92160*epsilon**3) - 1/(1536*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","2868":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","2869":"-f_3/(640*epsilon) - f_5/(960*epsilon) - 31841/(67184640*epsilon) + 7*pi**4/(388800*epsilon) + 7*f_3/(3240*epsilon**2) - pi**4/(129600*epsilon**2) + 16931/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11561/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","2870":"-41*f_3**2/(1296*epsilon) - 4121*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 53*f_5/(960*epsilon) + 3851*f_7/(34560*epsilon) - 61*pi**6/(979776*epsilon) + 451*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 451*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2871":"-f_3**2/(1920*epsilon) - 17*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(362880*epsilon) - 29*pi**4/(3110400*epsilon) - 151/(1866240*epsilon) - 29*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2872":"-19*f_3**2/(648*epsilon) + pi**4*f_3/(8100*epsilon) + 413*f_3/(17280*epsilon) + 179*f_5/(2880*epsilon) - 1259*f_7/(34560*epsilon) - 43*pi**6/(979776*epsilon) + 211*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 211*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2873":"2623*f_3/(103680*epsilon) - 163*f_5/(8640*epsilon) - 3967/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 2/(405*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2874":"-1457*f_3/(103680*epsilon) + 79*f_5/(2880*epsilon) - 3967/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 2/(405*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","2875":"127*f_3**2/(17280*epsilon) + 1613*f_3/(622080*epsilon) - 169*f_5/(25920*epsilon) - 49*f_7/(1920*epsilon) + pi**6/(233280*epsilon) + 143*pi**4/(3110400*epsilon) + 19853/(1866240*epsilon) + 143*f_3/(25920*epsilon**2) + 31*f_5/(8640*epsilon**2) - 15731/(2488320*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(86400*epsilon**3) + 187/(41472*epsilon**3) + f_3/(720*epsilon**4) - 1/(384*epsilon**4) + 1/(1440*epsilon**5)","2876":"-77*f_3**2/(17280*epsilon) - 9511*f_3/(622080*epsilon) + 881*f_5/(25920*epsilon) - 5567/(933120*epsilon) - pi**6/(204120*epsilon) + 53*pi**4/(3110400*epsilon) + 143*f_3/(25920*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(28800*epsilon**2) + 1549/(2488320*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(86400*epsilon**3) + 647/(207360*epsilon**3) + f_3/(720*epsilon**4) - 1/(384*epsilon**4) + 1/(1440*epsilon**5)","2877":"11*f_3**2/(51840*epsilon) + 1723*f_3/(622080*epsilon) - 77*f_5/(77760*epsilon) - 143*pi**4/(4665600*epsilon) - 6407/(7464960*epsilon) + pi**6/(9797760*epsilon) - 143*f_3/(38880*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 6199/(3732480*epsilon**2) + 13*f_3/(6480*epsilon**3) - 781/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(576*epsilon**4) - 1/(2160*epsilon**5)","2878":"-5*f_3/(2592*epsilon) - 37*f_5/(17280*epsilon) + pi**4/(518400*epsilon) + 223943/(44789760*epsilon) + 19*f_3/(17280*epsilon**2) - 27899/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 583/(276480*epsilon**3) + 5/(4608*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","2879":"13*f_3**2/(1920*epsilon) - 23897*f_3/(622080*epsilon) + 113*f_5/(2160*epsilon) - pi**6/(38880*epsilon) - 491/(373248*epsilon) + 337*pi**4/(3110400*epsilon) + 337*f_3/(25920*epsilon**2) - 19*f_5/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(38880*epsilon**2) + f_3/(360*epsilon**3) - 1/(480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2880":"-119*f_3**2/(17280*epsilon) - 14153*f_3/(622080*epsilon) + 1181*f_5/(25920*epsilon) - 17*pi**6/(1632960*epsilon) - 491/(373248*epsilon) + 73*pi**4/(3110400*epsilon) + 73*f_3/(25920*epsilon**2) - 71*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(38880*epsilon**2) + f_3/(360*epsilon**3) - 1/(480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2881":"-f_3**2/(2160*epsilon) - 97*f_3/(51840*epsilon) + f_5/(810*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(518400*epsilon) + 170159/(44789760*epsilon) + 43*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - 23723/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 173/(92160*epsilon**3) + 5/(4608*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","2882":"19*f_3**2/(1620*epsilon) - pi**4*f_3/(32400*epsilon) + 23*f_3/(51840*epsilon) - 1717*f_5/(25920*epsilon) + 559*f_7/(34560*epsilon) - 49*pi**4/(388800*epsilon) + 2677/(622080*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 49*f_3/(3240*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 221/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 1/(180*epsilon**3) - 1/(720*epsilon**4)","2883":"419*f_3**2/(12960*epsilon) - 1007*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) - 857*f_5/(25920*epsilon) + 79*f_7/(3456*epsilon) - 23*pi**4/(777600*epsilon) + 6421/(622080*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 23*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 257/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 1/(180*epsilon**3) - 1/(720*epsilon**4)","2884":"-f_3**2/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 25*f_5/(648*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","2885":"19*f_3**2/(1620*epsilon) - 217*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) - 2437*f_5/(25920*epsilon) + 1679*f_7/(34560*epsilon) - 49*pi**4/(388800*epsilon) + 2677/(622080*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 49*f_3/(3240*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 221/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 1/(180*epsilon**3) - 1/(720*epsilon**4)","2886":"f_3**2/(5760*epsilon) + 1951*f_3/(124416*epsilon) - 607*f_5/(17280*epsilon) - pi**6/(544320*epsilon) + 67*pi**4/(1555200*epsilon) + 24091/(1866240*epsilon) + 191*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","2887":"11*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) - 23*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 55*f_5/(864*epsilon) + 343*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","2888":"-f_3**2/(240*epsilon) - f_3/(108*epsilon) + pi**4*f_3/(3600*epsilon) + 11*f_5/(54*epsilon) - 63*f_7/(320*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","2889":"-f_3**2/(360*epsilon) - 71*f_3/(20736*epsilon) - 7*f_5/(4320*epsilon) + pi**6/(1088640*epsilon) + 18949/(7464960*epsilon) + 23*pi**4/(311040*epsilon) + 23*f_3/(2592*epsilon**2) + f_5/(720*epsilon**2) - 17*pi**4/(259200*epsilon**2) - 2147/(414720*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 757/(103680*epsilon**3) + f_3/(360*epsilon**4) - 43/(8640*epsilon**4) + 1/(720*epsilon**5)","2890":"5*f_3**2/(1728*epsilon) - 295*f_3/(124416*epsilon) + 13*f_5/(10368*epsilon) - 49*pi**4/(6220800*epsilon) - 737/(995328*epsilon) - pi**6/(1632960*epsilon) - 49*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 245/(62208*epsilon**2) - f_3/(288*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","2891":"-f_3/(432*epsilon) + 21241/(5598720*epsilon) + 6019/(1866240*epsilon**2) - 67/(38880*epsilon**3) - 31/(12960*epsilon**4) + 1/(540*epsilon**5)","2892":"-161*f_3/(746496*epsilon) - 7*f_5/(207360*epsilon) - 7202297/(4837294080*epsilon) - 11*pi**4/(37324800*epsilon) - 127*f_3/(622080*epsilon**2) - 152903/(201553920*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 37391/(16796160*epsilon**3) - 9197/(5598720*epsilon**4) + 13/(19440*epsilon**5) - 1/(7776*epsilon**6)","2893":"-19*f_3**2/(8640*epsilon) + 83*f_3/(622080*epsilon) - 37*f_5/(10368*epsilon) - 71*pi**4/(6220800*epsilon) + 8371/(1866240*epsilon) + pi**6/(102060*epsilon) - 71*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) - 367/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2894":"-f_3**2/(4320*epsilon) - 1193*f_3/(207360*epsilon) - 377*f_5/(103680*epsilon) - 7*pi**4/(414720*epsilon) + pi**6/(326592*epsilon) + 581461/(134369280*epsilon) - 49*f_3/(6912*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 103499/(22394880*epsilon**2) + 13*f_3/(1440*epsilon**3) - 599/(58320*epsilon**3) + 227/(62208*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","2895":"37*f_3**2/(5760*epsilon) - 4927*f_3/(124416*epsilon) + 67*f_5/(3456*epsilon) - 11*pi**4/(207360*epsilon) + pi**6/(136080*epsilon) + 57071/(1866240*epsilon) - 209*f_3/(20736*epsilon**2) + 17*f_5/(2880*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","2896":"-569*f_3/(207360*epsilon) - 19*f_5/(34560*epsilon) - 7*pi**4/(2073600*epsilon) + 262429/(134369280*epsilon) - 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 75203/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 523/(116640*epsilon**3) + 271/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","2897":"89*f_3**2/(17280*epsilon) - 467*f_3/(622080*epsilon) - 173*f_5/(10368*epsilon) + 3233/(1866240*epsilon) + 7*pi**4/(345600*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) - 115/(62208*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","2898":"17*f_3**2/(1728*epsilon) + 6973*f_3/(1866240*epsilon) - 7*f_5/(432*epsilon) - 130501/(44789760*epsilon) + pi**6/(816480*epsilon) + 11*pi**4/(691200*epsilon) + 1877*f_3/(155520*epsilon**2) + f_5/(1440*epsilon**2) - 23419/(1244160*epsilon**2) + pi**4/(62208*epsilon**2) - 29*f_3/(864*epsilon**3) - pi**4/(129600*epsilon**3) + 13039/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 251/(12960*epsilon**4) + 7/(2160*epsilon**5)","2899":"-427*f_3/(622080*epsilon) - 23*f_5/(23040*epsilon) + pi**4/(345600*epsilon) + 2404877/(806215680*epsilon) - 3*f_3/(2560*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 211037/(134369280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 90883/(22394880*epsilon**3) + 1489/(466560*epsilon**4) - 37/(17280*epsilon**5) + 1/(1296*epsilon**6)","2900":"-f_3**2/(8640*epsilon) - 71*f_3/(11520*epsilon) - 221*f_5/(51840*epsilon) - 7*pi**4/(777600*epsilon) + pi**6/(653184*epsilon) + 158563/(26873856*epsilon) - 371*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(518400*epsilon**2) + 65339/(11197440*epsilon**2) + 11*f_3/(1080*epsilon**3) - 67457/(7464960*epsilon**3) + 373/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","2901":"-7*f_3**2/(8640*epsilon) + 131*f_3/(51840*epsilon) - 893*f_5/(51840*epsilon) - 37*pi**4/(3110400*epsilon) + pi**6/(653184*epsilon) + 281791/(26873856*epsilon) - 389*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) + pi**4/(259200*epsilon**2) + 57563/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 79553/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","2902":"-233*f_3/(103680*epsilon) - 7*f_5/(17280*epsilon) - 12617/(26873856*epsilon) + pi**4/(1555200*epsilon) - 101*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 20573/(11197440*epsilon**2) + 7*f_3/(2160*epsilon**3) - 6113/(7464960*epsilon**3) - 271/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","2903":"-47*f_3**2/(11520*epsilon) + 12539*f_3/(1244160*epsilon) + 13*f_5/(2880*epsilon) - 49*f_7/(3840*epsilon) - 1369/(138240*epsilon) + 43*pi**4/(3110400*epsilon) + pi**6/(272160*epsilon) + 43*f_3/(25920*epsilon**2) + 17*f_5/(5760*epsilon**2) - 4123/(995328*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(172800*epsilon**3) + 2189/(414720*epsilon**3) + f_3/(1440*epsilon**4) - 3/(1280*epsilon**4) + 1/(960*epsilon**5)","2904":"-257*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 1741*f_3/(51840*epsilon) - 11*f_5/(405*epsilon) + 239*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2905":"-47*f_3**2/(17280*epsilon) - 9337*f_3/(2799360*epsilon) - 259*f_5/(155520*epsilon) + 103/(2099520*epsilon) + pi**6/(3265920*epsilon) + 1339*pi**4/(55987200*epsilon) + 1339*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 37*pi**4/(4665600*epsilon**2) - 107/(279936*epsilon**2) - 37*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 11/(58320*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","2906":"-f_3**2/(360*epsilon) + 11591*f_3/(1244160*epsilon) + 31*f_5/(5760*epsilon) - 49*f_7/(3840*epsilon) - 39979/(5598720*epsilon) + 277*pi**4/(12441600*epsilon) + pi**6/(241920*epsilon) + f_3/(1280*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(41472*epsilon**2) + 2141/(746496*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1691/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","2907":"-7*f_3**2/(1296*epsilon) - 1343*f_3/(25920*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 229*f_5/(5184*epsilon) + 11*f_7/(4320*epsilon) - 77*pi**4/(777600*epsilon) + 5*pi**6/(489888*epsilon) + 11*f_3**2/(2160*epsilon**2) - 679*f_3/(12960*epsilon**2) + 125*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","2908":"-703*f_3/(207360*epsilon) - f_5/(1152*epsilon) - 11*pi**4/(2073600*epsilon) + 64331/(134369280*epsilon) + 11*f_3/(2880*epsilon**2) + pi**4/(345600*epsilon**2) + 146947/(134369280*epsilon**2) - f_3/(720*epsilon**3) - 18949/(7464960*epsilon**3) + 3073/(1866240*epsilon**4) - 1/(1920*epsilon**5) + 1/(12960*epsilon**6)","2909":"f_3**2/(480*epsilon) - 23*f_3/(1080*epsilon) + pi**4*f_3/(7200*epsilon) + 41*f_5/(432*epsilon) - 49*f_7/(640*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","2910":"-f_3**2/(17280*epsilon) - 5851*f_3/(933120*epsilon) - f_5/(96*epsilon) - 1157/(174960*epsilon) + 13*pi**6/(3265920*epsilon) + 329*pi**4/(6220800*epsilon) - 613*f_3/(155520*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(77760*epsilon**2) + 637/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","2911":"11*f_3**2/(17280*epsilon) + 8929*f_3/(622080*epsilon) + 77*f_5/(51840*epsilon) - 31867/(1866240*epsilon) + pi**4/(207360*epsilon) + pi**6/(816480*epsilon) - 401*f_3/(17280*epsilon**2) - 31*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 97/(10368*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2912":"-7*f_3**2/(864*epsilon) - 27617*f_3/(1866240*epsilon) - 601*f_5/(51840*epsilon) + 37*pi**4/(691200*epsilon) + 29*pi**6/(3265920*epsilon) + 134453/(4976640*epsilon) + 101*f_3/(2880*epsilon**2) - 41*f_5/(4320*epsilon**2) - 26083/(933120*epsilon**2) - 73*pi**4/(777600*epsilon**2) - 73*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 2167/(155520*epsilon**3) + f_3/(540*epsilon**4) - 1/(270*epsilon**4) + 1/(2160*epsilon**5)","2913":"11*f_3**2/(17280*epsilon) + 8929*f_3/(622080*epsilon) + 77*f_5/(51840*epsilon) - 31867/(1866240*epsilon) + pi**4/(207360*epsilon) + pi**6/(816480*epsilon) - 401*f_3/(17280*epsilon**2) - 31*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 97/(10368*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2914":"17*f_3**2/(5760*epsilon) + 653*f_3/(622080*epsilon) - 67*f_5/(4320*epsilon) - 17*pi**4/(259200*epsilon) - 1021/(373248*epsilon) + pi**6/(155520*epsilon) - 17*f_3/(2160*epsilon**2) + 13*f_5/(2880*epsilon**2) + 7/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 1/(810*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2915":"-7*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 49*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","2916":"-f_3**2/(1920*epsilon) + 439*f_3/(622080*epsilon) + 29*f_5/(5760*epsilon) - 105583/(4976640*epsilon) - pi**6/(544320*epsilon) + 61*pi**4/(1036800*epsilon) + 61*f_3/(8640*epsilon**2) - f_5/(960*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 1579/(622080*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 35/(5184*epsilon**3) + f_3/(720*epsilon**4) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","2917":"-f_3**2/(3840*epsilon) + 727*f_3/(1244160*epsilon) + 29*f_5/(11520*epsilon) - 82423/(9953280*epsilon) - pi**6/(1088640*epsilon) + 49*pi**4/(2073600*epsilon) + 49*f_3/(17280*epsilon**2) - f_5/(1920*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 2011/(1244160*epsilon**2) - 19*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 139/(51840*epsilon**3) + f_3/(1440*epsilon**4) - 1/(432*epsilon**4) + 1/(1440*epsilon**5)","2918":"11*f_3**2/(17280*epsilon) + 1325*f_3/(124416*epsilon) + 77*f_5/(51840*epsilon) - 22219/(1866240*epsilon) - 7*pi**4/(1036800*epsilon) + pi**6/(816480*epsilon) - 281*f_3/(17280*epsilon**2) - 31*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 73/(10368*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2919":"-53*f_3**2/(2880*epsilon) - 551*f_3/(4320*epsilon) + pi**4*f_3/(9600*epsilon) + 3067*f_5/(17280*epsilon) + 31*f_7/(1152*epsilon) - 47*pi**6/(653184*epsilon) + 19*pi**4/(64800*epsilon) + f_3**2/(160*epsilon**2) + 19*f_3/(540*epsilon**2) - 47*f_5/(864*epsilon**2) - pi**4/(21600*epsilon**2) + pi**6/(108864*epsilon**2) - f_3/(180*epsilon**3) + f_5/(144*epsilon**3)","2920":"-79*f_3**2/(6480*epsilon) + pi**4*f_3/(8100*epsilon) + 199*f_3/(8640*epsilon) - 247*f_5/(5184*epsilon) + 271*f_7/(11520*epsilon) - 163*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 7*f_3**2/(1080*epsilon**2) - 43*f_3/(1620*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","2921":"f_3**2/(216*epsilon) + 37153*f_3/(622080*epsilon) - 943*f_5/(51840*epsilon) - 115153/(1866240*epsilon) - 19*pi**4/(259200*epsilon) + 53*pi**6/(6531840*epsilon) - 55*f_3/(3456*epsilon**2) - 83*f_5/(4320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2922":"-269*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 2747*f_3/(25920*epsilon) - 5*f_5/(64*epsilon) - 53*f_7/(2880*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","2923":"7*f_3**2/(17280*epsilon) - 931*f_3/(622080*epsilon) - 73*f_5/(6480*epsilon) - 13169/(1866240*epsilon) - 19*pi**4/(518400*epsilon) + 11*pi**6/(3265920*epsilon) - 19*f_3/(4320*epsilon**2) + 19*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 13/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2924":"-17*f_3**2/(960*epsilon) - 329*f_3/(4320*epsilon) + pi**4*f_3/(14400*epsilon) + 2051*f_5/(17280*epsilon) + 13*f_7/(2880*epsilon) - 29*pi**6/(653184*epsilon) + 7*pi**4/(25920*epsilon) + f_3**2/(120*epsilon**2) + 31*f_3/(540*epsilon**2) - 43*f_5/(432*epsilon**2) - pi**4/(5400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(45*epsilon**3) + f_5/(36*epsilon**3)","2925":"-499*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 173*f_3/(17280*epsilon) + 509*f_5/(12960*epsilon) + 317*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) + 11*f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","2926":"391*f_3**2/(12960*epsilon) - 2069*f_3/(25920*epsilon) - 17*pi**4*f_3/(129600*epsilon) + 103*f_5/(1728*epsilon) - 17*f_7/(1728*epsilon) - 7*pi**4/(194400*epsilon) + 23*pi**6/(979776*epsilon) - 17*f_3**2/(2160*epsilon**2) - 7*f_3/(1620*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","2927":"-319*f_3**2/(12960*epsilon) - 67*f_3/(17280*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 869*f_5/(12960*epsilon) - 9*f_7/(640*epsilon) - 29*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) + 11*f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","2928":"f_3**2/(36*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 101*f_5/(2592*epsilon) - 4571*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","2929":"-2*f_3**2/(135*epsilon) - 51521*f_3/(1866240*epsilon) + 9*f_5/(640*epsilon) + 19*pi**6/(3265920*epsilon) + 151*pi**4/(2073600*epsilon) + 134453/(4976640*epsilon) + 323*f_3/(8640*epsilon**2) - 17*f_5/(1440*epsilon**2) - 26083/(933120*epsilon**2) - 73*pi**4/(777600*epsilon**2) - 73*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 2167/(155520*epsilon**3) + f_3/(540*epsilon**4) - 1/(270*epsilon**4) + 1/(2160*epsilon**5)","2930":"101*f_3**2/(12960*epsilon) - 721*f_3/(5760*epsilon) - pi**4*f_3/(32400*epsilon) + 631*f_5/(6480*epsilon) + 1357*f_7/(34560*epsilon) - pi**6/(122472*epsilon) + 203*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 457*f_3/(6480*epsilon**2) - 125*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","2931":"-47*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 247*f_3/(5184*epsilon) - 107*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 29*pi**4/(388800*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 29*f_3/(3240*epsilon**2) + 11*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","2932":"133*f_3**2/(103680*epsilon) + 2401*f_3/(5598720*epsilon) + 7*f_5/(103680*epsilon) - 24703/(16796160*epsilon) + pi**6/(5598720*epsilon) + pi**4/(138240*epsilon) + f_3/(1728*epsilon**2) + f_5/(5760*epsilon**2) - 47/(19440*epsilon**2) + pi**4/(86400*epsilon**2) - 161*f_3/(38880*epsilon**3) - 7*pi**4/(388800*epsilon**3) + 497/(116640*epsilon**3) + 13*f_3/(3240*epsilon**4) - 13/(9720*epsilon**4)","2933":"-7*f_3**2/(4320*epsilon) + 7303*f_3/(207360*epsilon) - 841*f_5/(20736*epsilon) - 629*pi**4/(6220800*epsilon) - 83479/(134369280*epsilon) + pi**6/(81648*epsilon) - 461*f_3/(51840*epsilon**2) + f_5/(108*epsilon**2) + pi**4/(1036800*epsilon**2) + 51289/(8957952*epsilon**2) + f_3/(8640*epsilon**3) + 1693/(1866240*epsilon**3) - 1487/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2934":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 341*f_3/(17280*epsilon) - 1693*f_5/(25920*epsilon) + 281*f_7/(5760*epsilon) - 18263/(622080*epsilon) - 277*pi**4/(1555200*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 343*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 389/(51840*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","2935":"479*f_3/(207360*epsilon) + 7*f_5/(34560*epsilon) - 526607/(26873856*epsilon) - 29*pi**4/(6220800*epsilon) - 29*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 99241/(8957952*epsilon**2) + f_3/(8640*epsilon**3) + 8929/(1866240*epsilon**3) - 427/(62208*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2936":"f_3**2/(4320*epsilon) + 299*f_3/(69120*epsilon) + 959*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 2957899/(134369280*epsilon) - pi**6/(326592*epsilon) + 157*pi**4/(6220800*epsilon) + 157*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 532493/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 7093/(1866240*epsilon**3) - 1919/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2937":"-19*f_3**2/(4320*epsilon) - 817*f_3/(124416*epsilon) + 67*f_5/(6480*epsilon) - 17*pi**6/(3265920*epsilon) + 89*pi**4/(6220800*epsilon) + 11609/(1866240*epsilon) + 61*f_3/(17280*epsilon**2) + f_5/(1080*epsilon**2) - 107/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2938":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 3721*f_3/(25920*epsilon) - 847*f_5/(5184*epsilon) - 19*f_7/(8640*epsilon) - 67*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 299*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","2939":"7*f_3**2/(4320*epsilon) + 6403*f_3/(207360*epsilon) - 827*f_5/(20736*epsilon) - 467*pi**4/(6220800*epsilon) + 368501/(134369280*epsilon) + pi**6/(163296*epsilon) - 227*f_3/(51840*epsilon**2) + f_5/(216*epsilon**2) + pi**4/(1036800*epsilon**2) + 223613/(44789760*epsilon**2) + f_3/(8640*epsilon**3) + 1261/(1866240*epsilon**3) - 1487/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2940":"-13*f_3**2/(8640*epsilon) - 68009*f_3/(1866240*epsilon) - 683*f_5/(25920*epsilon) + pi**6/(233280*epsilon) + 139*pi**4/(2073600*epsilon) + 108359/(1658880*epsilon) + 353*f_3/(8640*epsilon**2) + 17*f_5/(2160*epsilon**2) - 44803/(933120*epsilon**2) - 73*pi**4/(777600*epsilon**2) - 73*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 2527/(155520*epsilon**3) + f_3/(540*epsilon**4) - 1/(270*epsilon**4) + 1/(2160*epsilon**5)","2941":"f_3**2/(405*epsilon) - 6139*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 763*f_5/(8640*epsilon) + 1679*f_7/(34560*epsilon) - 11*pi**6/(979776*epsilon) + 233*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 427*f_3/(6480*epsilon**2) - 119*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","2942":"-11*f_3**2/(8640*epsilon) - 90833*f_3/(1866240*epsilon) - 53*f_5/(4320*epsilon) + pi**6/(816480*epsilon) + 179*pi**4/(2073600*epsilon) + 108359/(1658880*epsilon) + 373*f_3/(8640*epsilon**2) + f_5/(180*epsilon**2) - 44803/(933120*epsilon**2) - 73*pi**4/(777600*epsilon**2) - 73*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 2527/(155520*epsilon**3) + f_3/(540*epsilon**4) - 1/(270*epsilon**4) + 1/(2160*epsilon**5)","2943":"-11*f_3**2/(8640*epsilon) - 109193*f_3/(1866240*epsilon) - f_5/(1440*epsilon) + pi**6/(816480*epsilon) + 179*pi**4/(2073600*epsilon) + 108359/(1658880*epsilon) + 373*f_3/(8640*epsilon**2) + f_5/(180*epsilon**2) - 44803/(933120*epsilon**2) - 73*pi**4/(777600*epsilon**2) - 73*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 2527/(155520*epsilon**3) + f_3/(540*epsilon**4) - 1/(270*epsilon**4) + 1/(2160*epsilon**5)","2944":"f_3**2/(5760*epsilon) - 24283*f_3/(933120*epsilon) - 7*f_5/(1620*epsilon) + pi**6/(1088640*epsilon) + 181*pi**4/(2073600*epsilon) + 623191/(14929920*epsilon) + 181*f_3/(17280*epsilon**2) + 7*f_5/(8640*epsilon**2) - 2737/(93312*epsilon**2) - pi**4/(48600*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 1747/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","2945":"29*f_3**2/(12960*epsilon) - 2303*f_3/(17280*epsilon) + pi**4*f_3/(64800*epsilon) + 1073*f_5/(8640*epsilon) + 67*f_7/(2880*epsilon) + 23*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + 547*f_3/(6480*epsilon**2) - 73*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","2946":"-49*f_3**2/(12960*epsilon) - 2413*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 1859*f_5/(25920*epsilon) - 319*f_7/(17280*epsilon) - 5*pi**6/(979776*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 247*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","2947":"-7*f_3**2/(1728*epsilon) - 13697*f_3/(1866240*epsilon) - 31*f_5/(5760*epsilon) + pi**6/(466560*epsilon) + 155291/(44789760*epsilon) + 763*pi**4/(6220800*epsilon) + 763*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 11207/(933120*epsilon**2) - 23*pi**4/(388800*epsilon**2) - 23*f_3/(3240*epsilon**3) + pi**4/(64800*epsilon**3) + 1021/(103680*epsilon**3) + f_3/(540*epsilon**4) - 11/(2592*epsilon**4) + 1/(1080*epsilon**5)","2948":"-17*f_3**2/(10368*epsilon) + 24347*f_3/(11197440*epsilon) + 13*f_5/(51840*epsilon) - 131131/(134369280*epsilon) - pi**6/(4898880*epsilon) - 59*pi**4/(37324800*epsilon) - 539*f_3/(311040*epsilon**2) - f_5/(8640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 12739/(5598720*epsilon**2) + 419*f_3/(77760*epsilon**3) - 6149/(933120*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 43/(9720*epsilon**4) - 7/(6480*epsilon**5)","2949":"479*f_3/(207360*epsilon) + 7*f_5/(34560*epsilon) - 526607/(26873856*epsilon) - 29*pi**4/(6220800*epsilon) - 29*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 99241/(8957952*epsilon**2) + f_3/(8640*epsilon**3) + 8929/(1866240*epsilon**3) - 427/(62208*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2950":"-11*f_3**2/(810*epsilon) + pi**4*f_3/(32400*epsilon) + 293*f_3/(8640*epsilon) - 77*f_5/(1728*epsilon) + 407*f_7/(34560*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 13*f_3/(405*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","2951":"f_3**2/(4320*epsilon) + 689*f_3/(23040*epsilon) + 4439*f_5/(103680*epsilon) - 49*f_7/(960*epsilon) - 3079723/(134369280*epsilon) - pi**6/(326592*epsilon) + 139*pi**4/(6220800*epsilon) + 139*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 553229/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 7093/(1866240*epsilon**3) - 1919/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","2952":"151*f_3**2/(17280*epsilon) + 2795*f_3/(46656*epsilon) - 403*f_5/(5760*epsilon) - 731*pi**4/(6220800*epsilon) - 15233/(1399680*epsilon) + pi**6/(102060*epsilon) - 731*f_3/(51840*epsilon**2) + 7*f_5/(960*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 43/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","2953":"31*f_3**2/(17280*epsilon) + 1931*f_3/(46656*epsilon) - 223*f_5/(5760*epsilon) - 731*pi**4/(6220800*epsilon) - 15233/(1399680*epsilon) + pi**6/(102060*epsilon) - 731*f_3/(51840*epsilon**2) + 7*f_5/(960*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 43/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","2954":"1253*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) + pi**4/(4478976*epsilon) + 15579379/(14511882240*epsilon) + 31*f_3/(373248*epsilon**2) + pi**4/(18662400*epsilon**2) + 7697/(18895680*epsilon**2) - 7*f_3/(77760*epsilon**3) - 7061/(6298560*epsilon**3) + 12229/(16796160*epsilon**4) - 91/(349920*epsilon**5) + 1/(23328*epsilon**6)","2955":"269*f_3**2/(12960*epsilon) - 3773*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 1207*f_5/(12960*epsilon) - 1289*f_7/(34560*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 307*f_3/(6480*epsilon**2) - 95*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","2956":"-53*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 37*f_3/(192*epsilon) - 1091*f_5/(5184*epsilon) - 67*f_7/(2880*epsilon) - 37*pi**4/(777600*epsilon) + 11/(1152*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 73*f_3/(648*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 37/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","2957":"-f_3/(2880*epsilon) - 83*f_5/(34560*epsilon) + pi**4/(172800*epsilon) + 518519/(161243136*epsilon) - 37*f_3/(34560*epsilon**2) - 108743/(134369280*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 22807/(11197440*epsilon**3) + 425/(186624*epsilon**4) - 43/(25920*epsilon**5) + 1/(1620*epsilon**6)","2958":"859*f_3/(622080*epsilon) + 23*f_5/(23040*epsilon) - 244789/(161243136*epsilon) - 7*pi**4/(1036800*epsilon) - 7*f_3/(8640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 154907/(268738560*epsilon**2) + 7*f_3/(17280*epsilon**3) - 18481/(11197440*epsilon**3) + 5609/(1866240*epsilon**4) - 17/(5184*epsilon**5) + 1/(648*epsilon**6)","2959":"61*f_3**2/(8640*epsilon) - 2431*f_3/(311040*epsilon) + 77*f_5/(3240*epsilon) - 37021/(1492992*epsilon) - pi**6/(653184*epsilon) + 11*pi**4/(3110400*epsilon) + 283*f_3/(34560*epsilon**2) - f_5/(864*epsilon**2) - 12043/(2488320*epsilon**2) - 17*pi**4/(345600*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(17280*epsilon**3) + 3469/(207360*epsilon**3) + f_3/(144*epsilon**4) - 161/(17280*epsilon**4) + 1/(480*epsilon**5)","2960":"-119*f_3**2/(17280*epsilon) + 13759*f_3/(622080*epsilon) - 197*f_5/(12960*epsilon) - 17*pi**6/(1632960*epsilon) + 157*pi**4/(3110400*epsilon) + 9371/(1866240*epsilon) + 157*f_3/(25920*epsilon**2) - 71*f_5/(8640*epsilon**2) - 7/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(864*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2961":"-f_3**2/(1152*epsilon) - 2489*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 7*pi**4/(622080*epsilon) + pi**6/(544320*epsilon) + 21197/(1866240*epsilon) - 7*f_3/(5184*epsilon**2) + f_5/(960*epsilon**2) + 7/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","2962":"859*f_3/(622080*epsilon) + 23*f_5/(23040*epsilon) - 244789/(161243136*epsilon) - 7*pi**4/(1036800*epsilon) - 7*f_3/(8640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 154907/(268738560*epsilon**2) + 7*f_3/(17280*epsilon**3) - 18481/(11197440*epsilon**3) + 5609/(1866240*epsilon**4) - 17/(5184*epsilon**5) + 1/(648*epsilon**6)","2963":"-17*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 133291/(40310784*epsilon) + 7*pi**4/(388800*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(129600*epsilon**2) + 77537/(67184640*epsilon**2) - f_3/(1080*epsilon**3) - 529/(1119744*epsilon**3) + 1013/(466560*epsilon**4) - 5/(2592*epsilon**5) + 1/(1620*epsilon**6)","2964":"181*f_3/(23040*epsilon) - 7*f_5/(2880*epsilon) - 206309/(44789760*epsilon) - 11*pi**4/(414720*epsilon) - 103*f_3/(17280*epsilon**2) + 53101/(14929920*epsilon**2) + 7*pi**4/(172800*epsilon**2) + f_3/(720*epsilon**3) - 5999/(2488320*epsilon**3) - 161/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","2965":"-2113*f_3/(207360*epsilon) + 23*f_5/(17280*epsilon) - 17*pi**4/(2073600*epsilon) + 97439/(8957952*epsilon) + 13*f_3/(1440*epsilon**2) - 133739/(14929920*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 8401/(2488320*epsilon**3) - 449/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","2966":"-f_3**2/(4320*epsilon) + 443*f_3/(69120*epsilon) - 23*f_5/(25920*epsilon) - 223373/(44789760*epsilon) - 67*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) - 79*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) + 50797/(14929920*epsilon**2) + 7*pi**4/(172800*epsilon**2) + f_3/(720*epsilon**3) - 4847/(2488320*epsilon**3) - 161/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","2967":"-667*f_3/(311040*epsilon) - f_5/(576*epsilon) - pi**4/(777600*epsilon) + 237433/(201553920*epsilon) - f_3/(6480*epsilon**2) + 32141/(67184640*epsilon**2) - 4379/(5598720*epsilon**3) + 359/(116640*epsilon**4) - 49/(12960*epsilon**5) + 1/(648*epsilon**6)","2968":"-131*f_3**2/(17280*epsilon) - 29*f_3/(17280*epsilon) + 61*f_5/(5184*epsilon) - 5639/(2985984*epsilon) + pi**6/(1632960*epsilon) + 37*pi**4/(2073600*epsilon) + 37*f_3/(17280*epsilon**2) + 13*f_5/(8640*epsilon**2) - pi**4/(17280*epsilon**2) + 473/(311040*epsilon**2) - f_3/(144*epsilon**3) + 317/(103680*epsilon**3) + pi**4/(28800*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","2969":"29*f_3**2/(2160*epsilon) - 6349*f_3/(622080*epsilon) + 7*f_5/(1296*epsilon) - 49*f_7/(1920*epsilon) - 263*pi**4/(6220800*epsilon) + 14617/(1866240*epsilon) + 47*pi**6/(3265920*epsilon) - 263*f_3/(51840*epsilon**2) + 11*f_5/(1080*epsilon**2) - 253/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2970":"f_3**2/(108*epsilon) + 5723*f_3/(622080*epsilon) - 13*f_5/(2592*epsilon) - 49*f_7/(1920*epsilon) - 383*pi**4/(6220800*epsilon) + 10279/(1866240*epsilon) + 47*pi**6/(3265920*epsilon) - 383*f_3/(51840*epsilon**2) + 11*f_5/(1080*epsilon**2) + 77/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","2971":"-161*f_3**2/(12960*epsilon) - 739*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 1117*f_5/(8640*epsilon) - 1403*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2972":"37*f_3**2/(17280*epsilon) - 2203*f_3/(622080*epsilon) - 29*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 53*pi**4/(3110400*epsilon) + 24853/(14929920*epsilon) + 53*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 47/(51840*epsilon**2) - f_3/(480*epsilon**3) - 91/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","2973":"-5*f_3**2/(10368*epsilon) + 4897*f_3/(3732480*epsilon) - 131*f_5/(311040*epsilon) - 163*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) + 515/(4478976*epsilon) - 163*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) - 133/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 17/(31104*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","2974":"-103*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 2009*f_3/(25920*epsilon) - 617*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) + 13/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2975":"f_3**2/(5760*epsilon) - 3017*f_3/(186624*epsilon) - 91*f_5/(25920*epsilon) - 86533/(44789760*epsilon) + pi**6/(1088640*epsilon) + 421*pi**4/(6220800*epsilon) + 421*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7607/(933120*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 713/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","2976":"47*f_3**2/(17280*epsilon) + 5203*f_3/(2799360*epsilon) + 119*f_5/(77760*epsilon) - 919*pi**4/(55987200*epsilon) - 81851/(134369280*epsilon) - pi**6/(3265920*epsilon) - 919*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 17*pi**4/(2332800*epsilon**2) + 16931/(11197440*epsilon**2) + 17*f_3/(19440*epsilon**3) - 395/(186624*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 97/(77760*epsilon**4) - 1/(3240*epsilon**5)","2977":"23*f_3**2/(8640*epsilon) + 3101*f_3/(622080*epsilon) + 109*f_5/(51840*epsilon) - 194513/(14929920*epsilon) - 23*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 137*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 239/(82944*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 223/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","2978":"47*f_3**2/(1296*epsilon) - pi**4*f_3/(32400*epsilon) + 149*f_3/(5184*epsilon) + 107*f_5/(5184*epsilon) - 4733*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) + 37/(10368*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 191*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 31/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","2979":"-31*f_3**2/(5760*epsilon) + 31781*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 167*pi**4/(12441600*epsilon) + 3827/(14929920*epsilon) + pi**6/(1088640*epsilon) - 167*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 4961/(1492992*epsilon**2) - 19*f_3/(25920*epsilon**3) - 143/(62208*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","2980":"-13*f_3**2/(17280*epsilon) - 719*f_3/(69120*epsilon) - 7*f_5/(1728*epsilon) + 449/(622080*epsilon) + pi**6/(1088640*epsilon) + pi**4/(19440*epsilon) + f_3/(162*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(51840*epsilon**2) - 61/(77760*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2592*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","2981":"-47*f_3**2/(17280*epsilon) - 11477*f_3/(622080*epsilon) - 1529*f_5/(51840*epsilon) + 139*pi**4/(3110400*epsilon) + 13*pi**6/(1632960*epsilon) + 41953/(995328*epsilon) + 599*f_3/(20736*epsilon**2) + 109*f_5/(8640*epsilon**2) - 8693/(248832*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1949/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","2982":"-41*f_3**2/(17280*epsilon) - 667*f_3/(124416*epsilon) - 131*f_5/(5184*epsilon) + 49*f_7/(1920*epsilon) + 3233/(1866240*epsilon) + 31*pi**4/(1036800*epsilon) + pi**6/(233280*epsilon) - 13*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 115/(62208*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","2983":"f_3**2/(4320*epsilon) - 55*f_3/(5184*epsilon) - 37*f_5/(10368*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + pi**4/(51840*epsilon) + 868829/(134369280*epsilon) + 13*f_3/(5760*epsilon**2) - f_5/(432*epsilon**2) - 9215/(2239488*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 1165/(373248*epsilon**3) + 119/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","2984":"-61*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 1397*f_3/(51840*epsilon) - 313*f_5/(4320*epsilon) + 3*f_7/(128*epsilon) - 551*pi**4/(1555200*epsilon) - 9631/(622080*epsilon) + 43*pi**6/(489888*epsilon) + f_3**2/(540*epsilon**2) - 551*f_3/(12960*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + 59/(51840*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 29/(4320*epsilon**3) - 1/(360*epsilon**4)","2985":"7*f_3**2/(3240*epsilon) - pi**4*f_3/(16200*epsilon) + 1151*f_3/(51840*epsilon) - 613*f_5/(8640*epsilon) + 2311*f_7/(34560*epsilon) - 43*pi**6/(979776*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 331*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2986":"17*f_3**2/(5760*epsilon) - 10657*f_3/(933120*epsilon) - 91*f_5/(25920*epsilon) + 36587/(44789760*epsilon) + pi**6/(1088640*epsilon) + 349*pi**4/(6220800*epsilon) + 349*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 895/(186624*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 569/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","2987":"-77*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 757*f_3/(51840*epsilon) - 767*f_5/(12960*epsilon) + 2633*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 361*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2988":"-389*f_3**2/(12960*epsilon) + 191*f_3/(17280*epsilon) + pi**4*f_3/(8100*epsilon) - 37*f_5/(2160*epsilon) + 2003*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 121*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2989":"-7*f_3**2/(12960*epsilon) - 427*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 13*f_5/(1728*epsilon) + 19*f_7/(8640*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2990":"-287*f_3**2/(12960*epsilon) - 31*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 443*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2991":"343*f_3**2/(12960*epsilon) - 1591*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 7*f_5/(90*epsilon) - 1777*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 421*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2992":"169*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 71*f_3/(1920*epsilon) + 61*f_5/(1620*epsilon) - 2897*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","2993":"181*f_3**2/(6480*epsilon) - pi**4*f_3/(8100*epsilon) + 1931*f_3/(25920*epsilon) - 259*f_5/(1728*epsilon) - 239*f_7/(34560*epsilon) - 257*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 257*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","2994":"13*f_3**2/(34560*epsilon) + 1501*f_3/(414720*epsilon) + 7*f_5/(4320*epsilon) - 59*pi**4/(3110400*epsilon) - pi**6/(2177280*epsilon) + 3121/(7464960*epsilon) - 59*f_3/(25920*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(129600*epsilon**2) + 13861/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 1837/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 371/(103680*epsilon**4) - 7/(4320*epsilon**5)","2995":"f_3**2/(4320*epsilon) - 8321*f_3/(7464960*epsilon) + 19*f_5/(77760*epsilon) + pi**6/(4354560*epsilon) + 49019/(134369280*epsilon) + 991*pi**4/(223948800*epsilon) - f_3/(3888*epsilon**2) - f_5/(3240*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 17/(7464960*epsilon**2) + 37*f_3/(38880*epsilon**3) - 223/(124416*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(1620*epsilon**4) + 287/(155520*epsilon**4) - 7/(12960*epsilon**5)","2996":"19*f_3/(77760*epsilon) + f_5/(3240*epsilon) - 1139/(7464960*epsilon) + pi**4/(1866240*epsilon) - 5*f_3/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 793/(622080*epsilon**2) + f_3/(1620*epsilon**3) - 49/(31104*epsilon**3) + 7/(12960*epsilon**4)","2997":"-7*f_3/(155520*epsilon) + f_5/(3240*epsilon) + pi**4/(1866240*epsilon) + 6241/(7464960*epsilon) - 5*f_3/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 613/(622080*epsilon**2) + f_3/(1620*epsilon**3) - 49/(31104*epsilon**3) + 7/(12960*epsilon**4)","2998":"-23*f_3/(82944*epsilon) + 7*f_5/(3840*epsilon) - 6637/(4976640*epsilon) + pi**4/(4147200*epsilon) + 7*f_3/(4320*epsilon**2) - 737/(829440*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 17/(11520*epsilon**3) - 1/(1920*epsilon**4)","2999":"-23*f_3/(41472*epsilon) + 7*f_5/(1920*epsilon) - 2317/(2488320*epsilon) + pi**4/(2073600*epsilon) + 7*f_3/(2160*epsilon**2) - 1097/(414720*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 17/(5760*epsilon**3) - 1/(960*epsilon**4)","3000":"-f_3**2/(160*epsilon) + 761*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) + 7*f_5/(1920*epsilon) - 23*pi**4/(414720*epsilon) - 89/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 7/(5760*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","3001":"-17*f_3**2/(1080*epsilon) + 29*f_3*f_5/(216*epsilon) + 379*f_5/(1296*epsilon) - 6139*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3002":"-167*f_3**2/(1080*epsilon) + 11*f_3*f_5/(54*epsilon) + 199*f_5/(1296*epsilon) - 5663*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3003":"-f_3**2/(34560*epsilon) + 26161*f_3/(5598720*epsilon) + 287*f_5/(311040*epsilon) - 649*pi**4/(37324800*epsilon) - pi**6/(6531840*epsilon) + 1571/(2488320*epsilon) - 649*f_3/(311040*epsilon**2) - 7*f_5/(51840*epsilon**2) + 41*pi**4/(9331200*epsilon**2) + 121109/(44789760*epsilon**2) + 41*f_3/(77760*epsilon**3) - 7439/(1866240*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 229/(103680*epsilon**4) - 7/(12960*epsilon**5)","3004":"f_3**2/(34560*epsilon) + 773*f_3/(1492992*epsilon) + 161*f_5/(207360*epsilon) - 7*pi**4/(995328*epsilon) - pi**6/(2177280*epsilon) + 16709/(89579520*epsilon) - 35*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 89/(2985984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) - 151/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 67/(34560*epsilon**4) - 7/(4320*epsilon**5)","3005":"13*f_3**2/(11520*epsilon) + 313*f_3/(1244160*epsilon) - pi**6/(725760*epsilon) - pi**4/(77760*epsilon) + 1799/(2488320*epsilon) - 31*f_3/(41472*epsilon**2) - 7*f_5/(5760*epsilon**2) - pi**4/(138240*epsilon**2) + 2213/(497664*epsilon**2) - 7*f_3/(1728*epsilon**3) - 121/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","3006":"f_3**2/(3840*epsilon) - 1771*f_3/(1244160*epsilon) - 7*f_5/(5760*epsilon) - 1769/(2488320*epsilon) + 83*pi**4/(6220800*epsilon) + pi**6/(725760*epsilon) + 83*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3773/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 43/(41472*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","3007":"7*f_3**2/(1440*epsilon) - pi**4*f_3/(21600*epsilon) - 509*f_3/(207360*epsilon) - 7*f_5/(1152*epsilon) - 331/(2488320*epsilon) + pi**4/(15360*epsilon) - f_3**2/(360*epsilon**2) + f_3/(128*epsilon**2) - pi**4/(34560*epsilon**2) + 19/(51840*epsilon**2) - f_3/(288*epsilon**3) + 77/(17280*epsilon**3) - 1/(360*epsilon**4)","3008":"-7*f_3**2/(1280*epsilon) + 4963*f_3/(933120*epsilon) - 161*f_5/(103680*epsilon) + 17*pi**4/(4147200*epsilon) + 611/(1492992*epsilon) + pi**6/(2177280*epsilon) + 17*f_3/(34560*epsilon**2) + 7*f_5/(17280*epsilon**2) - 23*pi**4/(3110400*epsilon**2) + 2203/(14929920*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 415/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","3009":"-7*f_3**2/(1080*epsilon) + 1087*f_3/(51840*epsilon) - 25*f_5/(1296*epsilon) - 931/(69120*epsilon) - 13*pi**4/(518400*epsilon) + pi**6/(81648*epsilon) - 13*f_3/(4320*epsilon**2) + f_5/(108*epsilon**2) - 109/(17280*epsilon**2) + 1/(480*epsilon**3)","3010":"17*f_3**2/(11520*epsilon) - 2581*f_3/(466560*epsilon) - 161*f_5/(103680*epsilon) - 371/(746496*epsilon) + pi**6/(2177280*epsilon) + 13*pi**4/(460800*epsilon) + 13*f_3/(3840*epsilon**2) + 7*f_5/(17280*epsilon**2) - 41717/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 667/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","3011":"91*f_3/(15552*epsilon) + 7*f_5/(4320*epsilon) - 41291/(7464960*epsilon) - 13*pi**4/(1555200*epsilon) + 7*f_3/(2160*epsilon**2) - 2863/(622080*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 91/(17280*epsilon**3) - 7/(4320*epsilon**4)","3012":"f_3**2/(640*epsilon) - 757*f_3/(1244160*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(362880*epsilon) - 239*pi**4/(12441600*epsilon) + 41/(12288*epsilon) + 17*f_3/(34560*epsilon**2) + 7*f_5/(2880*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 1063/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 79/(51840*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","3013":"-f_3**2/(135*epsilon) + f_3/(60*epsilon) - 7*f_5/(648*epsilon) - 1763/(38880*epsilon) + pi**6/(40824*epsilon) + f_5/(54*epsilon**2) - 7/(360*epsilon**2) + 1/(135*epsilon**3)","3014":"f_3**2/(3840*epsilon) - 1771*f_3/(1244160*epsilon) - 7*f_5/(5760*epsilon) - 1769/(2488320*epsilon) + 83*pi**4/(6220800*epsilon) + pi**6/(725760*epsilon) + 83*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3773/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 43/(41472*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","3015":"17*f_3**2/(11520*epsilon) + 2983*f_3/(622080*epsilon) - 101*f_5/(17280*epsilon) - 5*pi**4/(497664*epsilon) - pi**6/(1088640*epsilon) + 10249/(4976640*epsilon) + 523*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 2717/(1244160*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 701/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3016":"-91*f_3**2/(3240*epsilon) - 19*f_3/(8640*epsilon) + pi**4*f_3/(16200*epsilon) + 125*f_5/(5184*epsilon) + 13*f_7/(34560*epsilon) - 89*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3017":"47*f_3**2/(34560*epsilon) + 3607*f_3/(5598720*epsilon) + 217*f_5/(311040*epsilon) - 769*pi**4/(111974400*epsilon) - 6653/(44789760*epsilon) - pi**6/(6531840*epsilon) - 769*f_3/(933120*epsilon**2) - 7*f_5/(51840*epsilon**2) + 31*pi**4/(9331200*epsilon**2) + 30877/(44789760*epsilon**2) + 31*f_3/(77760*epsilon**3) - 19/(10368*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 497/(311040*epsilon**4) - 7/(12960*epsilon**5)","3018":"47*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 749*f_3/(25920*epsilon) - 167*f_5/(1728*epsilon) + 299*f_7/(8640*epsilon) - 167*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 167*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3019":"-47*f_3**2/(4320*epsilon) + 8131*f_3/(622080*epsilon) - 71*f_5/(12960*epsilon) - 607*pi**4/(6220800*epsilon) + 23*pi**6/(3265920*epsilon) + 19943/(1866240*epsilon) - 19*f_3/(1920*epsilon**2) + 11*f_5/(1080*epsilon**2) + 97/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3020":"119*f_3**2/(8640*epsilon) + 13339*f_3/(622080*epsilon) - 1529*f_5/(51840*epsilon) - 631*pi**4/(6220800*epsilon) - 1487/(373248*epsilon) + pi**6/(408240*epsilon) - 443*f_3/(17280*epsilon**2) + 119*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3021":"-77*f_3**2/(8640*epsilon) + 13507*f_3/(622080*epsilon) + 341*f_5/(51840*epsilon) - pi**6/(102060*epsilon) - 1487/(373248*epsilon) - 223*pi**4/(6220800*epsilon) - 307*f_3/(17280*epsilon**2) + 79*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3022":"-13*f_3**2/(11520*epsilon) - 443*f_3/(1244160*epsilon) - 17*f_5/(11520*epsilon) + 89933/(89579520*epsilon) + pi**6/(725760*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) + 7*f_5/(5760*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 1477/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 1139/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","3023":"23*f_3**2/(2880*epsilon) + f_3/(96*epsilon) + pi**4*f_3/(8640*epsilon) - 1613*f_5/(51840*epsilon) + 17*f_7/(576*epsilon) - 13*pi**6/(217728*epsilon) + pi**4/(5184*epsilon) + f_3**2/(144*epsilon**2) + 5*f_3/(216*epsilon**2) - 13*f_5/(288*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","3024":"29*f_3**2/(5760*epsilon) - 13979*f_3/(233280*epsilon) + 4253*f_5/(51840*epsilon) - pi**6/(68040*epsilon) - 7133/(1399680*epsilon) + 41*pi**4/(1244160*epsilon) + 41*f_3/(10368*epsilon**2) - 97*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 35/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3025":"-263*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 1170091/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 150709/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 16213/(11197440*epsilon**3) + 4849/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","3026":"19*f_3/(6912*epsilon) + 7*f_5/(17280*epsilon) - 76439/(134369280*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + 203/(8957952*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2867/(3732480*epsilon**3) - 373/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","3027":"29*f_3**2/(5760*epsilon) - 9929*f_3/(233280*epsilon) + 3383*f_5/(51840*epsilon) - pi**6/(68040*epsilon) - 15233/(1399680*epsilon) + 17*pi**4/(1244160*epsilon) + 17*f_3/(10368*epsilon**2) - 97*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 43/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3028":"71*f_3/(3456*epsilon) + 41*f_5/(8640*epsilon) - 281/(51840*epsilon) - 23*pi**4/(518400*epsilon) - 23*f_3/(4320*epsilon**2) + 11/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","3029":"-247*f_3**2/(12960*epsilon) - 211*f_3/(17280*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 899*f_5/(12960*epsilon) - 9*f_7/(640*epsilon) - 29*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) + 11*f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3030":"-323*f_3/(69120*epsilon) - 17*f_5/(11520*epsilon) + 29*pi**4/(2073600*epsilon) + 15109/(1990656*epsilon) + 29*f_3/(17280*epsilon**2) - 937/(276480*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 67/(69120*epsilon**3) - 1/(5760*epsilon**4)","3031":"47*f_3/(3456*epsilon) + 41*f_5/(8640*epsilon) - 23*pi**4/(518400*epsilon) - 161/(51840*epsilon) - 23*f_3/(4320*epsilon**2) + 11/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","3032":"-173*f_3**2/(12960*epsilon) - 17*pi**4*f_3/(129600*epsilon) + 5579*f_3/(25920*epsilon) - 1271*f_5/(5184*epsilon) - 17*f_7/(1728*epsilon) - 73*pi**4/(194400*epsilon) + 83*pi**6/(979776*epsilon) - 17*f_3**2/(2160*epsilon**2) - 73*f_3/(1620*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3033":"547*f_3**2/(12960*epsilon) - 17*pi**4*f_3/(129600*epsilon) + 4859*f_3/(25920*epsilon) - 1427*f_5/(5184*epsilon) - 5*f_7/(192*epsilon) - 73*pi**4/(194400*epsilon) + 83*pi**6/(979776*epsilon) - 17*f_3**2/(2160*epsilon**2) - 73*f_3/(1620*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3034":"-7*f_3**2/(1280*epsilon) + 9661*f_3/(622080*epsilon) + 59*f_5/(17280*epsilon) - 62033/(4976640*epsilon) - 161*pi**4/(12441600*epsilon) - pi**6/(1088640*epsilon) - 1277*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 11717/(1244160*epsilon**2) - 17*f_3/(4320*epsilon**3) + 341/(414720*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3035":"91*f_3**2/(69120*epsilon) - 53*f_3/(829440*epsilon) + 11*f_5/(103680*epsilon) - 24607/(17915904*epsilon) - 199*pi**4/(74649600*epsilon) - pi**6/(5225472*epsilon) - 2341*f_3/(1244160*epsilon**2) + f_5/(3840*epsilon**2) + 77*pi**4/(12441600*epsilon**2) + 29669/(14929920*epsilon**2) + 11*f_3/(8640*epsilon**3) - 1531/(622080*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 35/(20736*epsilon**4) - 1/(2160*epsilon**5)","3036":"17*f_3**2/(11520*epsilon) - 2597*f_3/(622080*epsilon) + 11*f_5/(1920*epsilon) - 5*pi**4/(497664*epsilon) - pi**6/(1088640*epsilon) + 3649/(4976640*epsilon) + 523*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 2897/(1244160*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 701/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3037":"f_3**2/(34560*epsilon) + 2641*f_3/(746496*epsilon) + 89*f_5/(103680*epsilon) - 227239/(89579520*epsilon) - pi**4/(64800*epsilon) - pi**6/(3265920*epsilon) - 1969*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 29*pi**4/(2073600*epsilon**2) + 3563/(1866240*epsilon**2) + 71*f_3/(25920*epsilon**3) - 4439/(1244160*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 41/(10368*epsilon**4) - 13/(8640*epsilon**5)","3038":"-391*f_3/(207360*epsilon) + 17*f_5/(11520*epsilon) - 296779/(134369280*epsilon) - 71*pi**4/(6220800*epsilon) + 169*f_3/(51840*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 99197/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 5689/(1866240*epsilon**3) - 1703/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","3039":"1199*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 43*pi**4/(6220800*epsilon) + 70891/(403107840*epsilon) - 43*f_3/(51840*epsilon**2) + pi**4/(414720*epsilon**2) + 21715/(53747712*epsilon**2) + f_3/(3456*epsilon**3) - 1033/(559872*epsilon**3) + 5443/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","3040":"-f_3/(640*epsilon) - f_5/(960*epsilon) - 31841/(67184640*epsilon) + 7*pi**4/(388800*epsilon) + 7*f_3/(3240*epsilon**2) - pi**4/(129600*epsilon**2) + 16931/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11561/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","3041":"-17*f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) - 41*f_5/(1296*epsilon) + 119*f_7/(3240*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3042":"103*f_3**2/(12960*epsilon) - 263*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 143*f_5/(2160*epsilon) - 2323*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3043":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) + f_3/(1620*epsilon) - 17*f_5/(216*epsilon) + 1687*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3044":"-3989*f_3/(103680*epsilon) - 139*f_5/(8640*epsilon) + 49*f_7/(1920*epsilon) + 67*pi**4/(1555200*epsilon) + 2470241/(134369280*epsilon) + 67*f_3/(12960*epsilon**2) - 194897/(8957952*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 101719/(7464960*epsilon**3) - 3301/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3045":"29*f_3/(10368*epsilon) + 7*f_5/(8640*epsilon) - 13*pi**4/(777600*epsilon) + 3403/(933120*epsilon) - 13*f_3/(6480*epsilon**2) - 227/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(648*epsilon**3) - 1/(2160*epsilon**4)","3046":"f_3/(640*epsilon) - 509*f_5/(17280*epsilon) + 29*pi**4/(777600*epsilon) + 3104849/(134369280*epsilon) + 217*f_3/(51840*epsilon**2) - 538813/(44789760*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(432*epsilon**3) + 56791/(7464960*epsilon**3) - 2437/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3047":"31*f_3/(69120*epsilon) + 11*f_5/(34560*epsilon) - 133163/(26873856*epsilon) - 47*pi**4/(6220800*epsilon) + 121*f_3/(51840*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 142397/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6121/(1866240*epsilon**3) - 1703/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","3048":"-391*f_3/(207360*epsilon) + 17*f_5/(11520*epsilon) - 296779/(134369280*epsilon) - 71*pi**4/(6220800*epsilon) + 169*f_3/(51840*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 99197/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 5689/(1866240*epsilon**3) - 1703/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","3049":"-f_3**2/(48*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 41*f_5/(2592*epsilon) + 1043*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3050":"17*f_3/(1920*epsilon) + f_5/(216*epsilon) - 40493/(4478976*epsilon) - pi**4/(28800*epsilon) - f_3/(1440*epsilon**2) - 2753/(1492992*epsilon**2) + 359/(124416*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","3051":"433*f_3/(414720*epsilon) + 5*f_5/(41472*epsilon) - 13*pi**4/(2073600*epsilon) + 23101/(403107840*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(414720*epsilon**2) + 19987/(53747712*epsilon**2) + f_3/(3456*epsilon**3) - 5219/(2799360*epsilon**3) + 5443/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","3052":"f_3**2/(36*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 101*f_5/(2592*epsilon) - 4571*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3053":"-77*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 2953*f_3/(51840*epsilon) - 77*f_5/(2160*epsilon) - 559*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3054":"29*f_3/(10368*epsilon) + 7*f_5/(8640*epsilon) - 13*pi**4/(777600*epsilon) + 4483/(933120*epsilon) - 13*f_3/(6480*epsilon**2) - 227/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(648*epsilon**3) - 1/(2160*epsilon**4)","3055":"3481*f_3/(103680*epsilon) + 281*f_5/(8640*epsilon) - 49*f_7/(480*epsilon) + 67*pi**4/(1555200*epsilon) + 1342721/(134369280*epsilon) + 67*f_3/(12960*epsilon**2) - 194897/(8957952*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 101719/(7464960*epsilon**3) - 3301/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3056":"-653*f_3/(103680*epsilon) - 103*f_5/(5760*epsilon) + 61*pi**4/(1555200*epsilon) + 2892143/(134369280*epsilon) + 157*f_3/(51840*epsilon**2) - 445933/(44789760*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(432*epsilon**3) + 52471/(7464960*epsilon**3) - 2437/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3057":"169*f_3/(5184*epsilon) + 11*f_5/(8640*epsilon) - 4806853/(134369280*epsilon) - pi**4/(31104*epsilon) - 971*f_3/(51840*epsilon**2) + pi**4/(25920*epsilon**2) + 790019/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 2027/(1492992*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3058":"-43*f_3**2/(12960*epsilon) - f_3/(40*epsilon) + pi**4*f_3/(64800*epsilon) + 23*f_5/(864*epsilon) - 277*f_7/(17280*epsilon) - 133*pi**4/(1555200*epsilon) + 877/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 371*f_3/(25920*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 311/(34560*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(288*epsilon**3) - 1/(180*epsilon**4)","3059":"-1417*f_3/(207360*epsilon) - 23*f_5/(8640*epsilon) + 13*pi**4/(1555200*epsilon) + 343747/(268738560*epsilon) + 449*f_3/(103680*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 783907/(134369280*epsilon**2) + f_3/(8640*epsilon**3) - 8059/(1119744*epsilon**3) + 17/(4860*epsilon**4) - 19/(19440*epsilon**5) + 1/(6480*epsilon**6)","3060":"-19*f_3/(8640*epsilon) - 217397/(44789760*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 97/(116640*epsilon**2) + 1247/(311040*epsilon**3) - 7/(2592*epsilon**4) + 1/(1080*epsilon**5)","3061":"109*f_3**2/(1440*epsilon) - f_3*f_5/(40*epsilon) - 683*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 1247*f_5/(8640*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 1187/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","3062":"-23*f_3/(1440*epsilon) + pi**4/(34560*epsilon) + 298979/(22394880*epsilon) + f_3/(288*epsilon**2) - 15713/(1492992*epsilon**2) + 2659/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","3063":"-17*f_3/(960*epsilon) + pi**4/(34560*epsilon) + 350819/(22394880*epsilon) + f_3/(288*epsilon**2) - 15713/(1492992*epsilon**2) + 2659/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","3064":"-103*f_3**2/(12960*epsilon) - 251*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) + 151*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) - 1187/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","3065":"-19*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) + 157*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 209*f_5/(864*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3066":"23*f_3**2/(432*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 17*f_5/(216*epsilon) - 1841*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","3067":"-13*f_3**2/(720*epsilon) - 8*f_3/(135*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(36*epsilon) + 21*f_7/(320*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","3068":"-f_3**2/(45*epsilon) - f_3*f_5/(60*epsilon) - f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3069":"193*f_3/(20736*epsilon) - 43*f_5/(17280*epsilon) - 139*pi**4/(3110400*epsilon) - 375883/(134369280*epsilon) + 383*f_3/(25920*epsilon**2) - 554149/(44789760*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 16715/(1492992*epsilon**3) - 2869/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3070":"-539*f_3/(51840*epsilon) + 247*f_5/(17280*epsilon) - 37*pi**4/(777600*epsilon) + 474293/(134369280*epsilon) + 107*f_3/(6480*epsilon**2) - 657829/(44789760*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 16715/(1492992*epsilon**3) - 2869/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3071":"-1669*f_3/(311040*epsilon) - 31*f_5/(51840*epsilon) + pi**4/(62208*epsilon) + 450337/(201553920*epsilon) - 11*f_3/(12960*epsilon**2) - pi**4/(259200*epsilon**2) + 72827/(13436928*epsilon**2) + f_3/(1440*epsilon**3) - 14729/(2239488*epsilon**3) + 2989/(933120*epsilon**4) - 71/(77760*epsilon**5) + 1/(6480*epsilon**6)","3072":"-17*f_3/(6480*epsilon) - 181*f_5/(51840*epsilon) + 13*pi**4/(777600*epsilon) + 4721/(2519424*epsilon) - f_3/(810*epsilon**2) - pi**4/(259200*epsilon**2) + 80819/(13436928*epsilon**2) + f_3/(1440*epsilon**3) - 15161/(2239488*epsilon**3) + 2989/(933120*epsilon**4) - 71/(77760*epsilon**5) + 1/(6480*epsilon**6)","3073":"-83*f_3**2/(17280*epsilon) + 42961*f_3/(622080*epsilon) + 1507*f_5/(51840*epsilon) - 49*f_7/(1280*epsilon) - 115153/(1866240*epsilon) - 31*pi**6/(3265920*epsilon) + 7*pi**4/(345600*epsilon) - 203*f_3/(5760*epsilon**2) + 19*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3074":"209*f_3**2/(12960*epsilon) + pi**4*f_3/(25920*epsilon) + 347*f_3/(2160*epsilon) - 2023*f_5/(6480*epsilon) - 1139*f_7/(17280*epsilon) - 59*pi**4/(311040*epsilon) + 7*pi**6/(139968*epsilon) + 17249/(124416*epsilon) - 5*f_3**2/(432*epsilon**2) - 211*f_3/(3240*epsilon**2) + 55*f_5/(324*epsilon**2) - 707/(10368*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(1440*epsilon**3) - 1/(720*epsilon**4)","3075":"11*f_3**2/(17280*epsilon) - 42911*f_3/(622080*epsilon) + 7637*f_5/(51840*epsilon) - 115153/(1866240*epsilon) - pi**6/(58320*epsilon) + 13*pi**4/(207360*epsilon) + 7*f_3/(17280*epsilon**2) - 331*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3076":"35*f_3**2/(2592*epsilon) + pi**4*f_3/(129600*epsilon) + 4169*f_3/(25920*epsilon) - 263*f_5/(1728*epsilon) - 361*f_7/(4320*epsilon) - 247*pi**4/(777600*epsilon) + 529/(51840*epsilon) + 59*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 247*f_3/(6480*epsilon**2) + 59*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 7/(2592*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","3077":"-101*f_3**2/(6480*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 257*f_3/(51840*epsilon) + 73*f_5/(1440*epsilon) - 71*f_7/(4320*epsilon) - 5*pi**6/(244944*epsilon) + 413*pi**4/(1555200*epsilon) + f_3**2/(27*epsilon**2) - 23*f_3/(6480*epsilon**2) - 37*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3078":"-37*f_3**2/(3240*epsilon) - 539*f_3/(17280*epsilon) + pi**4*f_3/(25920*epsilon) + 1069*f_5/(12960*epsilon) - f_7/(96*epsilon) - 13*pi**6/(489888*epsilon) + 5*pi**4/(62208*epsilon) + f_3**2/(432*epsilon**2) + 25*f_3/(2592*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3079":"-43*f_3**2/(17280*epsilon) + 10613*f_3/(622080*epsilon) - 173*f_5/(6480*epsilon) - pi**4/(19200*epsilon) + pi**6/(204120*epsilon) + 17287/(1866240*epsilon) - f_3/(160*epsilon**2) + 29*f_5/(8640*epsilon**2) + 11/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3080":"f_3**2/(240*epsilon) - 1031*f_3/(248832*epsilon) + 61*f_5/(34560*epsilon) - 99833/(29859840*epsilon) - 13*pi**4/(691200*epsilon) + pi**6/(483840*epsilon) + 47*f_3/(3840*epsilon**2) - 19*f_5/(2880*epsilon**2) - 32219/(4976640*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(172800*epsilon**3) + 277/(46080*epsilon**3) + f_3/(1440*epsilon**4) - 73/(34560*epsilon**4) + 1/(2880*epsilon**5)","3081":"-329*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 5797*f_3/(51840*epsilon) - 419*f_5/(25920*epsilon) - 5*f_7/(72*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3082":"-97*f_3**2/(3240*epsilon) - 3409*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 847*f_5/(6480*epsilon) + 71*f_7/(8640*epsilon) - 19*pi**6/(489888*epsilon) + 49*pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + 49*f_3/(2592*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3083":"-59*f_3**2/(6480*epsilon) - 3049*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 253*f_5/(1620*epsilon) - 943*f_7/(17280*epsilon) - 19*pi**6/(489888*epsilon) + 49*pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + 49*f_3/(2592*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3084":"47*f_3/(25920*epsilon) - 436337/(67184640*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 134161/(22394880*epsilon**2) - 4699/(1866240*epsilon**3) + 19/(31104*epsilon**4) - 1/(12960*epsilon**5)","3085":"-107*f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 199*f_5/(1296*epsilon) - 203*f_7/(1620*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3086":"-11*f_3**2/(90*epsilon) + pi**4*f_3/(3600*epsilon) + 161*f_3/(1080*epsilon) - 3*f_5/(16*epsilon) + 7*f_7/(40*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","3087":"f_3**2/(90*epsilon) - 7*f_3*f_5/(108*epsilon) - 7*f_3/(810*epsilon) - 97*f_5/(432*epsilon) + 9149*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3088":"-f_3**2/(120*epsilon) - 3*f_3*f_5/(80*epsilon) - 61*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(12*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3089":"17*f_3**2/(432*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 47*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 19*f_5/(216*epsilon) - 7693*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","3090":"7*f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) - 31*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(54*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3091":"4*f_3**2/(45*epsilon) - 17*f_3*f_5/(120*epsilon) - 41*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(432*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3092":"1783*f_3/(103680*epsilon) - 193*f_5/(8640*epsilon) - 757/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 17/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","3093":"343*f_3/(103680*epsilon) - 43*f_5/(8640*epsilon) - 757/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 17/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","3094":"7*f_3**2/(120*epsilon) - f_3*f_5/(10*epsilon) - 23*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) + f_5/(72*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3095":"29*f_3**2/(38880*epsilon) - 2039*f_3/(77760*epsilon) - pi**4*f_3/(388800*epsilon) + 61*f_5/(5184*epsilon) + 359*f_7/(51840*epsilon) - 29*pi**6/(2939328*epsilon) - 151/(155520*epsilon) + 169*pi**4/(2332800*epsilon) - f_3**2/(6480*epsilon**2) + 169*f_3/(19440*epsilon**2) - 29*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(7776*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","3096":"209*f_3/(103680*epsilon) + f_5/(640*epsilon) - 89485/(6718464*epsilon) + 13*pi**4/(345600*epsilon) + 13*f_3/(2880*epsilon**2) - pi**4/(57600*epsilon**2) - 24721/(22394880*epsilon**2) - f_3/(480*epsilon**3) + 98471/(7464960*epsilon**3) - 6503/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","3097":"-13*f_3**2/(432*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) + 47*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(108*epsilon) - 721*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","3098":"-7*f_3**2/(432*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 169*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 11*f_5/(432*epsilon) - 5593*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","3099":"-7*f_3**2/(405*epsilon) + pi**4*f_3/(129600*epsilon) + 131*f_3/(2880*epsilon) - 271*f_5/(5184*epsilon) + 109*f_7/(5760*epsilon) - 23*pi**4/(155520*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 23*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3100":"f_3**2/(1920*epsilon) - 3199*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) - 4577/(11197440*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 13/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3101":"151*f_3**2/(17280*epsilon) + 1769*f_3/(46656*epsilon) - 809*f_5/(17280*epsilon) - 611*pi**4/(6220800*epsilon) - 7133/(1399680*epsilon) + pi**6/(102060*epsilon) - 611*f_3/(51840*epsilon**2) + 7*f_5/(960*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 35/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3102":"f_3**2/(80*epsilon) - 19*f_3*f_5/(240*epsilon) - 137*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 7*f_5/(288*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3103":"-23*f_3**2/(51840*epsilon) - 26323*f_3/(2799360*epsilon) - 739*f_5/(155520*epsilon) + pi**6/(1224720*epsilon) + pi**4/(25600*epsilon) + 68173/(8398080*epsilon) + 3*f_3/(640*epsilon**2) + 17*f_5/(25920*epsilon**2) - 239/(93312*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 59/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3104":"-f_3**2/(1152*epsilon) - 2489*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 7*pi**4/(622080*epsilon) + pi**6/(544320*epsilon) + 21197/(1866240*epsilon) - 7*f_3/(5184*epsilon**2) + f_5/(960*epsilon**2) + 7/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3105":"5*f_3**2/(72*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 19*f_5/(2592*epsilon) - 2737*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3106":"-f_3**2/(90*epsilon) + f_3*f_5/(54*epsilon) + 7*f_3/(648*epsilon) - f_5/(36*epsilon) + 847*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3107":"1171*f_3/(103680*epsilon) + 11*f_5/(6480*epsilon) - 5102087/(403107840*epsilon) - 103*pi**4/(4665600*epsilon) - 103*f_3/(38880*epsilon**2) + pi**4/(388800*epsilon**2) + 403121/(26873856*epsilon**2) + f_3/(3240*epsilon**3) - 190291/(22394880*epsilon**3) + 5557/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","3108":"-659*f_3/(155520*epsilon) - 7*f_5/(25920*epsilon) - 3937/(699840*epsilon) + 11*pi**4/(1166400*epsilon) + 11*f_3/(9720*epsilon**2) - pi**4/(777600*epsilon**2) + 35/(10368*epsilon**2) - f_3/(6480*epsilon**3) - 19/(19440*epsilon**3) + 1/(6480*epsilon**4)","3109":"7*f_3**2/(240*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) - 5*f_5/(1296*epsilon) + 7*f_7/(1080*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3110":"391*f_3**2/(12960*epsilon) - 2069*f_3/(25920*epsilon) - 17*pi**4*f_3/(129600*epsilon) + 131*f_5/(1728*epsilon) - 5*f_7/(192*epsilon) - 7*pi**4/(194400*epsilon) + 23*pi**6/(979776*epsilon) - 17*f_3**2/(2160*epsilon**2) - 7*f_3/(1620*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3111":"-77*f_3**2/(2592*epsilon) - 181*f_3/(10368*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 1189*f_5/(12960*epsilon) - 9*f_7/(640*epsilon) - 5*pi**6/(139968*epsilon) + 37*pi**4/(311040*epsilon) + 11*f_3**2/(2160*epsilon**2) + 37*f_3/(2592*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3112":"-f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 427*f_5/(2592*epsilon) + 1855*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3113":"83*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(216*epsilon) - 115*f_5/(648*epsilon) - 119*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3114":"7*f_3**2/(144*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 8533*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","3115":"-223*f_3**2/(12960*epsilon) - 421*f_3/(25920*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 305*f_5/(5184*epsilon) - 251*f_7/(5760*epsilon) - 113*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + 7*f_3**2/(1080*epsilon**2) - 113*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3116":"463*f_3/(25920*epsilon) + 47*f_5/(2880*epsilon) - 4424371/(134369280*epsilon) - 23*pi**4/(622080*epsilon) - 821*f_3/(51840*epsilon**2) + pi**4/(25920*epsilon**2) + 671219/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 2891/(1492992*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3117":"-67*f_3**2/(12960*epsilon) - 211*f_3/(17280*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 239*f_5/(12960*epsilon) + 317*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) + 11*f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3118":"31*f_3**2/(1296*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 1055*f_3/(5184*epsilon) - 1595*f_5/(5184*epsilon) + 9*f_7/(640*epsilon) - 271*pi**4/(777600*epsilon) + 37*pi**6/(489888*epsilon) - 11*f_3**2/(2160*epsilon**2) - 271*f_3/(6480*epsilon**2) + 37*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3119":"-29*f_3**2/(360*epsilon) + 29*f_3*f_5/(240*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 515*f_5/(2592*epsilon) - 6209*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3120":"f_3**2/(120*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(27*epsilon) - 53*f_5/(1296*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3121":"23*f_3**2/(17280*epsilon) + 353*f_3/(311040*epsilon) + 77*f_5/(3240*epsilon) - 13903/(466560*epsilon) + pi**6/(3265920*epsilon) + 161*pi**4/(6220800*epsilon) - 107*f_3/(20736*epsilon**2) - 187*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 8377/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3122":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 5293*f_3/(25920*epsilon) - 1193*f_5/(5184*epsilon) - 79*f_7/(11520*epsilon) - 103*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) - 13*f_3**2/(1080*epsilon**2) - 19*f_3/(162*epsilon**2) + 103*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3123":"61*f_3**2/(12960*epsilon) - 187*f_3/(5760*epsilon) - pi**4*f_3/(16200*epsilon) + 113*f_5/(12960*epsilon) + 1751*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3124":"17*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 343*f_5/(2592*epsilon) + 1267*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3125":"-11*f_3/(810*epsilon) - f_5/(960*epsilon) - pi**4/(103680*epsilon) + 1160741/(67184640*epsilon) - f_3/(3456*epsilon**2) + 1039/(4478976*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 6907/(1492992*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","3126":"31*f_3**2/(720*epsilon) - 13*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 163*f_5/(2592*epsilon) + 469*f_7/(2304*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3127":"19*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 13*f_3/(270*epsilon) - 107*f_5/(1296*epsilon) - 427*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3128":"-5*f_3**2/(144*epsilon) + 13*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7973*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","3129":"487*f_3/(207360*epsilon) + f_5/(1152*epsilon) + pi**4/(259200*epsilon) + 3391/(4199040*epsilon) + 31*f_3/(34560*epsilon**2) - 40181/(67184640*epsilon**2) - f_3/(576*epsilon**3) - 16567/(7464960*epsilon**3) + 6143/(1866240*epsilon**4) - 89/(51840*epsilon**5) + 1/(2592*epsilon**6)","3130":"-13*f_3**2/(5760*epsilon) + 559*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 29*pi**4/(3110400*epsilon) - 439/(1866240*epsilon) + pi**6/(544320*epsilon) - 29*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) - 13/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3131":"-f_3**2/(17280*epsilon) - f_3/(93312*epsilon) - 7*f_5/(58320*epsilon) - 679*pi**4/(671846400*epsilon) + 6683/(201553920*epsilon) + pi**6/(26127360*epsilon) + 787*f_3/(1866240*epsilon**2) + f_5/(38880*epsilon**2) - 26273/(44789760*epsilon**2) + 7*pi**4/(13996800*epsilon**2) - 131*f_3/(233280*epsilon**3) - pi**4/(9331200*epsilon**3) + 2383/(1866240*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1021/(933120*epsilon**4) + 13/(38880*epsilon**5)","3132":"-f_3**2/(120*epsilon) + 197*f_3/(17280*epsilon) - 773/(41472*epsilon) + pi**4/(19200*epsilon) + f_3/(160*epsilon**2) - 25/(3456*epsilon**2) + 1/(480*epsilon**3)","3133":"11*f_3**2/(3840*epsilon) - 3353*f_3/(622080*epsilon) + 59*f_5/(17280*epsilon) - 5*pi**4/(497664*epsilon) - pi**6/(1088640*epsilon) + 9961/(4976640*epsilon) + 523*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 601/(248832*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 701/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3134":"-7*f_3/(155520*epsilon) + f_5/(3240*epsilon) + pi**4/(1866240*epsilon) + 6241/(7464960*epsilon) - 5*f_3/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 613/(622080*epsilon**2) + f_3/(1620*epsilon**3) - 49/(31104*epsilon**3) + 7/(12960*epsilon**4)","3135":"-f_3**2/(2880*epsilon) + 4819*f_3/(7464960*epsilon) + 19*f_5/(77760*epsilon) - 251/(26873856*epsilon) + 47*pi**4/(44789760*epsilon) + pi**6/(4354560*epsilon) - 103*f_3/(155520*epsilon**2) - f_5/(3240*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 3797/(7464960*epsilon**2) + 37*f_3/(38880*epsilon**3) - 1223/(622080*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(1620*epsilon**4) + 287/(155520*epsilon**4) - 7/(12960*epsilon**5)","3136":"11*f_3**2/(2880*epsilon) - 13801*f_3/(1866240*epsilon) + 17*f_5/(12960*epsilon) - pi**6/(1451520*epsilon) - pi**4/(12441600*epsilon) + 21319/(3317760*epsilon) + 109*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 101/(186624*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11833/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","3137":"893*f_3/(207360*epsilon) + f_5/(5760*epsilon) - 13837/(2488320*epsilon) + pi**4/(2073600*epsilon) + 7*f_3/(2160*epsilon**2) - pi**4/(86400*epsilon**2) - 161/(414720*epsilon**2) - f_3/(720*epsilon**3) + 17/(5760*epsilon**3) - 1/(960*epsilon**4)","3138":"-547*f_3/(207360*epsilon) + f_5/(5760*epsilon) + pi**4/(2073600*epsilon) + 563/(2488320*epsilon) + 7*f_3/(2160*epsilon**2) - 521/(414720*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 17/(5760*epsilon**3) - 1/(960*epsilon**4)","3139":"-43*f_3**2/(103680*epsilon) + 5219*f_3/(2239488*epsilon) - f_5/(960*epsilon) - 2363/(933120*epsilon) - pi**6/(3919104*epsilon) + 247*pi**4/(18662400*epsilon) - 6929*f_3/(1866240*epsilon**2) + 17*f_5/(17280*epsilon**2) - 17*pi**4/(3732480*epsilon**2) + 65869/(22394880*epsilon**2) + 11*f_3/(2592*epsilon**3) - 19097/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 193/(51840*epsilon**4) - 23/(25920*epsilon**5)","3140":"11*f_3**2/(3840*epsilon) - 2273*f_3/(622080*epsilon) + 59*f_5/(17280*epsilon) - 5*pi**4/(497664*epsilon) - pi**6/(1088640*epsilon) + 3361/(4976640*epsilon) + 523*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 637/(248832*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 701/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3141":"121*f_3**2/(51840*epsilon) - 275*f_3/(41472*epsilon) - 221*f_5/(155520*epsilon) - pi**6/(2449440*epsilon) + 23*pi**4/(9331200*epsilon) + 160453/(22394880*epsilon) + 101*f_3/(311040*epsilon**2) + 43*f_5/(25920*epsilon**2) - 443/(116640*epsilon**2) + pi**4/(124416*epsilon**2) + f_3/(324*epsilon**3) - 1367/(622080*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 23/(8640*epsilon**4) - 1/(1440*epsilon**5)","3142":"-f_3**2/(3456*epsilon) + 809*f_3/(248832*epsilon) + 37*f_5/(34560*epsilon) + pi**6/(13063680*epsilon) + 19*pi**4/(18662400*epsilon) + 32801/(89579520*epsilon) - 19*f_3/(3840*epsilon**2) - f_5/(1440*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 28619/(14929920*epsilon**2) + 19*f_3/(12960*epsilon**3) - 41/(13824*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 193/(103680*epsilon**4) - 1/(2160*epsilon**5)","3143":"-17*f_3**2/(4320*epsilon) + f_3/(23040*epsilon) + pi**4*f_3/(21600*epsilon) + 13*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 523/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 1/(384*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","3144":"-f_3**2/(11520*epsilon) + 2293*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 13*pi**4/(3110400*epsilon) + 199/(497664*epsilon) + pi**6/(1088640*epsilon) + 61*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(138240*epsilon**2) + 6601/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 217/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","3145":"-23*f_3**2/(3840*epsilon) + 8491*f_3/(622080*epsilon) + 9*f_5/(1280*epsilon) - 49*f_7/(3840*epsilon) - 22217/(4976640*epsilon) + 91*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) + 307*f_3/(207360*epsilon**2) - 7*f_5/(1920*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 1105/(248832*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 917/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3146":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 3019*f_3/(622080*epsilon) - 25*f_5/(3456*epsilon) + 7*f_7/(960*epsilon) - 57821/(7464960*epsilon) + 383*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 67*f_3/(5760*epsilon**2) - 965/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - 5*f_3/(864*epsilon**3) + 121/(17280*epsilon**3) - 7/(4320*epsilon**4)","3147":"-f_3**2/(2304*epsilon) + 2101*f_3/(622080*epsilon) + 9*f_5/(1280*epsilon) - 49*f_7/(3840*epsilon) - 2011/(995328*epsilon) + pi**6/(725760*epsilon) + 271*pi**4/(12441600*epsilon) + 667*f_3/(207360*epsilon**2) - 7*f_5/(1920*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 349/(248832*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1277/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","3148":"-f_3**2/(5760*epsilon) - 433*f_3/(3732480*epsilon) + f_5/(38880*epsilon) - 301*pi**4/(223948800*epsilon) + pi**6/(8709120*epsilon) + 61877/(67184640*epsilon) - 173*f_3/(414720*epsilon**2) + f_5/(12960*epsilon**2) - 109*pi**4/(37324800*epsilon**2) + 7637/(7464960*epsilon**2) + 31*f_3/(19440*epsilon**3) - 479/(138240*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 427/(155520*epsilon**4) - 19/(25920*epsilon**5)","3149":"-f_3**2/(4320*epsilon) + 6833*f_3/(7464960*epsilon) - 7*f_5/(77760*epsilon) - 43*pi**4/(8957952*epsilon) - pi**6/(4354560*epsilon) + 13187/(67184640*epsilon) - f_3/(13824*epsilon**2) - f_5/(6480*epsilon**2) - 103/(165888*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5/(6912*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 553/(155520*epsilon**4) - 13/(6480*epsilon**5)","3150":"11*f_3**2/(2880*epsilon) - 13801*f_3/(1866240*epsilon) + 17*f_5/(12960*epsilon) - pi**6/(1451520*epsilon) - pi**4/(12441600*epsilon) + 21319/(3317760*epsilon) + 109*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 101/(186624*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11833/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","3151":"-f_3**2/(5760*epsilon) - 433*f_3/(3732480*epsilon) + f_5/(38880*epsilon) - 301*pi**4/(223948800*epsilon) + pi**6/(8709120*epsilon) + 61877/(67184640*epsilon) - 173*f_3/(414720*epsilon**2) + f_5/(12960*epsilon**2) - 109*pi**4/(37324800*epsilon**2) + 7637/(7464960*epsilon**2) + 31*f_3/(19440*epsilon**3) - 479/(138240*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 427/(155520*epsilon**4) - 19/(25920*epsilon**5)","3152":"f_3**2/(4320*epsilon) - 5921*f_3/(7464960*epsilon) + 19*f_5/(77760*epsilon) - 7325/(26873856*epsilon) + pi**6/(4354560*epsilon) + 227*pi**4/(44789760*epsilon) - 11*f_3/(19440*epsilon**2) - f_5/(3240*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 5897/(7464960*epsilon**2) + 37*f_3/(38880*epsilon**3) - 1283/(622080*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(1620*epsilon**4) + 287/(155520*epsilon**4) - 7/(12960*epsilon**5)","3153":"-f_3**2/(4320*epsilon) + 6689*f_3/(22394880*epsilon) + 7*f_5/(20736*epsilon) - 97*pi**4/(14929920*epsilon) - pi**6/(4354560*epsilon) + 1009733/(537477120*epsilon) - 151*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(1244160*epsilon**2) + 7/(5120*epsilon**2) + 67*f_3/(31104*epsilon**3) - 13429/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 1031/(311040*epsilon**4) - 11/(8640*epsilon**5)","3154":"-47*f_3/(3456*epsilon) - 23*f_5/(4320*epsilon) + 7*pi**4/(259200*epsilon) + 47287/(4976640*epsilon) + 7*f_3/(2160*epsilon**2) - 47/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 25/(6912*epsilon**3) - 1/(720*epsilon**4)","3155":"-f_3**2/(11520*epsilon) + 2293*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 13*pi**4/(3110400*epsilon) + 199/(497664*epsilon) + pi**6/(1088640*epsilon) + 61*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(138240*epsilon**2) + 6601/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 217/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","3156":"161*f_3**2/(25920*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 83*f_3/(51840*epsilon) - 29*f_5/(10368*epsilon) - 317*f_7/(17280*epsilon) - 191*pi**4/(1555200*epsilon) + 67*pi**6/(1959552*epsilon) - 11*f_3**2/(2160*epsilon**2) - 191*f_3/(12960*epsilon**2) + 67*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3157":"-23*f_3/(3456*epsilon) - 23*f_5/(4320*epsilon) + 7*pi**4/(259200*epsilon) + 19927/(4976640*epsilon) + 7*f_3/(2160*epsilon**2) - 1/(540*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 25/(6912*epsilon**3) - 1/(720*epsilon**4)","3158":"5*f_3**2/(10368*epsilon) - 1183*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 431/(2239488*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 1/(20736*epsilon**2) - 7*f_3/(5184*epsilon**3) + 11/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3159":"2*f_3/(27*epsilon) + f_5/(27*epsilon) - 49*f_7/(480*epsilon) - 1/(144*epsilon) - 1/(180*epsilon**2)","3160":"19*f_3**2/(360*epsilon) - 29*f_3*f_5/(216*epsilon) - 43*f_3/(3240*epsilon) - 29*f_5/(144*epsilon) + 9149*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3161":"-137*f_3**2/(17280*epsilon) + 11987*f_3/(311040*epsilon) + 3007*f_5/(51840*epsilon) - 49*f_7/(768*epsilon) - 13903/(466560*epsilon) - 19*pi**6/(3265920*epsilon) + 73*pi**4/(1244160*epsilon) - 587*f_3/(20736*epsilon**2) + 43*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 8377/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3162":"77*f_3**2/(7776*epsilon) - 11*pi**4*f_3/(388800*epsilon) + 13*f_3/(10368*epsilon) - 779*f_5/(38880*epsilon) - 317*f_7/(51840*epsilon) - 131*pi**4/(4665600*epsilon) + 5*pi**6/(419904*epsilon) - 11*f_3**2/(6480*epsilon**2) - 131*f_3/(38880*epsilon**2) + 35*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3163":"-17*f_3/(1920*epsilon) + 5*f_5/(10368*epsilon) + 23*pi**4/(1166400*epsilon) + 2529409/(403107840*epsilon) - 17*f_3/(77760*epsilon**2) + pi**4/(1555200*epsilon**2) + 694981/(134369280*epsilon**2) + f_3/(12960*epsilon**3) - 144499/(22394880*epsilon**3) + 1025/(373248*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","3164":"-139*f_3**2/(12960*epsilon) - 67*f_3/(17280*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 209*f_5/(12960*epsilon) + 317*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) + 11*f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3165":"-f_3**2/(80*epsilon) - 23*f_3/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_5/(648*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3166":"13*f_3**2/(1080*epsilon) + f_3/(162*epsilon) - 13*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","3167":"11*f_3**2/(2880*epsilon) + 2527*f_3/(622080*epsilon) - 703*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 187*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) + 14273/(1866240*epsilon) - 31*f_3/(17280*epsilon**2) + 13*f_5/(1440*epsilon**2) - 131/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3168":"-17*f_3**2/(5760*epsilon) + 473*f_3/(46656*epsilon) + 203*f_5/(51840*epsilon) - 67*pi**4/(1244160*epsilon) - 257/(139968*epsilon) - pi**6/(1088640*epsilon) - 67*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29/(17280*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3169":"13*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) - 377*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 119*f_5/(864*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3170":"-1429*f_3/(207360*epsilon) - 23*f_5/(8640*epsilon) + 13*pi**4/(1555200*epsilon) + 1106059/(268738560*epsilon) + 449*f_3/(103680*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 579139/(134369280*epsilon**2) + f_3/(8640*epsilon**3) - 7555/(1119744*epsilon**3) + 133/(38880*epsilon**4) - 19/(19440*epsilon**5) + 1/(6480*epsilon**6)","3171":"-11*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 287*f_3/(51840*epsilon) - 17*f_5/(8640*epsilon) + 359*f_7/(8640*epsilon) - 97457/(1866240*epsilon) - 7*pi**4/(518400*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 23*f_3/(2160*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(21600*epsilon**2) + 25/(1944*epsilon**2) + f_3/(180*epsilon**3) - f_5/(54*epsilon**3) + 1/(54*epsilon**3) - 1/(135*epsilon**4)","3172":"-29*f_3**2/(3456*epsilon) - 8743*f_3/(311040*epsilon) + 1171*f_5/(25920*epsilon) - 689/(93312*epsilon) - 7*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 229*f_3/(20736*epsilon**2) - 187*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1597/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3173":"-23*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 47*f_5/(2592*epsilon) + 1337*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3174":"f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 209*f_5/(2592*epsilon) - 5929*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3175":"-f_3**2/(5760*epsilon) + 4849*f_3/(233280*epsilon) + 203*f_5/(51840*epsilon) - 479*pi**4/(6220800*epsilon) - 3337/(699840*epsilon) - pi**6/(1088640*epsilon) - 479*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 1/(384*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3176":"f_3**2/(6480*epsilon) - 73*f_3/(10368*epsilon) - pi**4*f_3/(129600*epsilon) + 193*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 15469/(466560*epsilon) - pi**6/(489888*epsilon) + pi**4/(129600*epsilon) - f_3**2/(2160*epsilon**2) - 97*f_3/(8640*epsilon**2) + 101*f_5/(2592*epsilon**2) - 1739/(62208*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(360*epsilon**3) - 7*f_5/(108*epsilon**3) + 19/(432*epsilon**3) - 13/(1080*epsilon**4)","3177":"-5*f_3**2/(1728*epsilon) + 8051*f_3/(622080*epsilon) - 157*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 169*pi**4/(6220800*epsilon) + 1127/(373248*epsilon) + 169*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 83/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3178":"-91*f_3**2/(3240*epsilon) - 11*f_3/(960*epsilon) + pi**4*f_3/(16200*epsilon) + 5*f_5/(5184*epsilon) + 1133*f_7/(34560*epsilon) - 89*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3179":"7*f_3**2/(720*epsilon) - 13*f_3/(124416*epsilon) + 83*f_5/(4320*epsilon) - 49*f_7/(1280*epsilon) - 43*pi**4/(6220800*epsilon) + pi**6/(1088640*epsilon) + 14273/(1866240*epsilon) + 17*f_3/(17280*epsilon**2) + f_5/(180*epsilon**2) - 131/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3180":"-539*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 2027*f_3/(25920*epsilon) - 73*f_5/(576*epsilon) + 131*f_7/(1440*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3181":"263*f_3**2/(12960*epsilon) - 2171*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 4559*f_5/(25920*epsilon) - 107*f_7/(1920*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 457*f_3/(6480*epsilon**2) - 35*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3182":"17*f_3**2/(720*epsilon) - pi**4*f_3/(7200*epsilon) + 1891*f_3/(51840*epsilon) - 907*f_5/(8640*epsilon) + 217*f_7/(17280*epsilon) - 851/(622080*epsilon) + 7*pi**4/(172800*epsilon) + pi**6/(27216*epsilon) - f_3**2/(180*epsilon**2) - 187*f_3/(4320*epsilon**2) + 5*f_5/(48*epsilon**2) - pi**6/(27216*epsilon**2) - 83/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","3183":"17*f_3**2/(5760*epsilon) - 12727*f_3/(933120*epsilon) - 7*f_5/(1620*epsilon) + pi**6/(1088640*epsilon) + 109*pi**4/(2073600*epsilon) + 51227/(2985984*epsilon) + 181*f_3/(17280*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7421/(466560*epsilon**2) - pi**4/(48600*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 263/(31104*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","3184":"-7*f_3**2/(2160*epsilon) - 12257*f_3/(622080*epsilon) - 209*f_5/(3240*epsilon) + 343*f_7/(3840*epsilon) - 47*pi**4/(1244160*epsilon) - 713/(373248*epsilon) + 23*pi**6/(3265920*epsilon) - 71*f_3/(17280*epsilon**2) - f_5/(270*epsilon**2) + 137/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3185":"13*f_3**2/(270*epsilon) - 179*f_3/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 35*f_5/(1296*epsilon) - 427*f_7/(17280*epsilon) - pi**4/(43200*epsilon) + pi**6/(20412*epsilon) + 56023/(622080*epsilon) - 13*f_3**2/(360*epsilon**2) + 269*f_3/(4320*epsilon**2) + 25*f_5/(432*epsilon**2) - 547/(10368*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(36*epsilon**3) + 5/(288*epsilon**3) - 1/(360*epsilon**4)","3186":"5*f_3**2/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 413*f_3/(5760*epsilon) - 1019*f_5/(6480*epsilon) + 91*f_7/(5760*epsilon) - 29*pi**4/(518400*epsilon) - 851/(622080*epsilon) + pi**6/(20412*epsilon) - f_3**2/(360*epsilon**2) - 79*f_3/(1440*epsilon**2) + 49*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) - 83/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","3187":"481*f_3/(103680*epsilon) + 23*f_5/(8640*epsilon) - 373249/(134369280*epsilon) - pi**4/(622080*epsilon) - 13*f_3/(20736*epsilon**2) - pi**4/(259200*epsilon**2) + 71369/(134369280*epsilon**2) + 11*f_3/(8640*epsilon**3) - 37639/(5598720*epsilon**3) + 353/(51840*epsilon**4) - 121/(38880*epsilon**5) + 1/(1296*epsilon**6)","3188":"-59*f_3**2/(1080*epsilon) + 29*f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 7469*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3189":"2039*f_3/(622080*epsilon) + 23*f_5/(25920*epsilon) - pi**4/(186624*epsilon) + 1070131/(806215680*epsilon) - 437*f_3/(311040*epsilon**2) - 1750987/(403107840*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - f_3/(25920*epsilon**3) + 59879/(16796160*epsilon**3) - 29/(19440*epsilon**4) + 11/(29160*epsilon**5) - 1/(19440*epsilon**6)","3190":"-7*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 2057*f_3/(51840*epsilon) - 83*f_5/(8640*epsilon) - 563*f_7/(17280*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3191":"-73*f_3**2/(1080*epsilon) - 379*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 11*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 8519*f_7/(25920*epsilon) - 17119*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3192":"-5*f_3**2/(2592*epsilon) - 1021*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 13*f_5/(8640*epsilon) + 67*f_7/(2880*epsilon) - 181*pi**4/(1555200*epsilon) - 5227/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 25/(3456*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","3193":"11*f_3**2/(12960*epsilon) - 91*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 29*f_5/(1728*epsilon) + 19*f_7/(8640*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3194":"5*f_3**2/(10368*epsilon) - 779*f_3/(746496*epsilon) + 49*f_5/(62208*epsilon) - 1927/(2239488*epsilon) - pi**6/(9797760*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 5/(62208*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3195":"29*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) - 59*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(32*epsilon) + 343*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3196":"-37*f_3**2/(17280*epsilon) + 1159*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 23*pi**4/(3110400*epsilon) + 263/(1866240*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 49/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3197":"-19*f_3**2/(360*epsilon) + 13*f_3*f_5/(80*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 161*f_5/(2592*epsilon) - 4949*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3198":"f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 2527*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3199":"-59*f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 7*f_5/(1296*epsilon) - 427*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3200":"11*f_3**2/(180*epsilon) - f_3*f_5/(10*epsilon) - f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) + 7*f_5/(216*epsilon) + 343*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3201":"-5*f_3**2/(3456*epsilon) - 9103*f_3/(311040*epsilon) + 961*f_5/(25920*epsilon) - 689/(93312*epsilon) - 7*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 229*f_3/(20736*epsilon**2) - 187*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1597/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3202":"-47*f_3**2/(17280*epsilon) + 1163*f_3/(311040*epsilon) + 307*f_5/(51840*epsilon) - 17*pi**6/(1632960*epsilon) + 119/(466560*epsilon) + 269*pi**4/(6220800*epsilon) - 395*f_3/(20736*epsilon**2) + 193*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 877/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3203":"151*f_3**2/(17280*epsilon) - 8341*f_3/(311040*epsilon) - 2063*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 19*pi**6/(3265920*epsilon) + 119/(466560*epsilon) + 5*pi**4/(248832*epsilon) - 107*f_3/(20736*epsilon**2) + 43*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 877/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3204":"-47*f_3**2/(25920*epsilon) - 29*f_3/(62208*epsilon) - 43*f_5/(15552*epsilon) - 71*pi**4/(4665600*epsilon) - pi**6/(4898880*epsilon) + 791/(186624*epsilon) + 1291*f_3/(155520*epsilon**2) + 7*f_5/(12960*epsilon**2) - 2911/(466560*epsilon**2) + 11*pi**4/(1555200*epsilon**2) - 13*f_3/(1620*epsilon**3) + pi**4/(64800*epsilon**3) + 29/(9720*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","3205":"-181*f_3**2/(12960*epsilon) - pi**4*f_3/(32400*epsilon) + 2707*f_3/(51840*epsilon) - 169*f_5/(6480*epsilon) - 43*f_7/(2304*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) - 53*f_3/(6480*epsilon**2) - 41*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3206":"-7*f_3**2/(2160*epsilon) + 1271*f_3/(311040*epsilon) - f_5/(5184*epsilon) - 2777/(933120*epsilon) - 53*pi**4/(4665600*epsilon) + pi**6/(3265920*epsilon) + 931*f_3/(155520*epsilon**2) - f_5/(720*epsilon**2) + 119/(466560*epsilon**2) + 11*pi**4/(1555200*epsilon**2) - 13*f_3/(1620*epsilon**3) + 7/(4860*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","3207":"-f_3**2/(12960*epsilon) - pi**4*f_3/(32400*epsilon) + 1987*f_3/(51840*epsilon) + 11*f_5/(6480*epsilon) - 353*f_7/(6912*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) - 53*f_3/(6480*epsilon**2) - 41*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3208":"397*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 277*f_3/(5184*epsilon) - 655*f_5/(5184*epsilon) + 121*f_7/(8640*epsilon) - 23*pi**4/(155520*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(27*epsilon**2) - 179*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3209":"-259*f_3**2/(12960*epsilon) - pi**4*f_3/(8100*epsilon) + 337*f_3/(17280*epsilon) + 59*f_5/(720*epsilon) - 155*f_7/(2304*epsilon) - 5*pi**6/(244944*epsilon) + 383*pi**4/(1555200*epsilon) + 5*f_3**2/(216*epsilon**2) + 7*f_3/(6480*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3210":"193*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 107*f_3/(5184*epsilon) - 341*f_5/(5184*epsilon) - 743*f_7/(34560*epsilon) - 101*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 101*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3211":"13*f_3**2/(12960*epsilon) - 1007*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 121*f_5/(4320*epsilon) + 323*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3212":"7*f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) + 5*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(216*epsilon) + 343*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3213":"43*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(216*epsilon) - 73*f_5/(648*epsilon) - 287*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3214":"11*f_3**2/(2880*epsilon) - 12881*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 77*pi**4/(6220800*epsilon) + 9263/(5598720*epsilon) - 77*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - 29/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 1/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","3215":"f_3**2/(17280*epsilon) + 6563*f_3/(311040*epsilon) - 473*f_5/(51840*epsilon) - 17*pi**6/(1632960*epsilon) - 1681/(466560*epsilon) + 5*pi**4/(248832*epsilon) - 2263*f_3/(103680*epsilon**2) + 193*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 233/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3216":"-37*f_3**2/(17280*epsilon) - 89*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 3013/(1866240*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 29*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 11/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3217":"29*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) - 97*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) + 11*f_5/(96*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3218":"71*f_3**2/(19440*epsilon) - pi**4*f_3/(77760*epsilon) + 19*f_3/(1920*epsilon) - 241*f_5/(9720*epsilon) - 19*f_7/(2592*epsilon) - 131*pi**4/(4665600*epsilon) + pi**6/(91854*epsilon) - f_3**2/(1296*epsilon**2) - 131*f_3/(38880*epsilon**2) + 2*f_5/(243*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3219":"-f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 13*f_5/(2592*epsilon) - 3283*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3220":"-f_3**2/(17280*epsilon) - 7777*f_3/(622080*epsilon) - 53*f_5/(25920*epsilon) - pi**4/(311040*epsilon) + 4453/(1866240*epsilon) + 17*pi**6/(1632960*epsilon) - 77*f_3/(20736*epsilon**2) + 71*f_5/(8640*epsilon**2) - 217/(62208*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 11/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","3221":"f_3**2/(90*epsilon) - 7*f_3*f_5/(108*epsilon) - 29*f_3/(1620*epsilon) - 121*f_5/(432*epsilon) + 10829*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3222":"19*f_3**2/(360*epsilon) - 29*f_3*f_5/(216*epsilon) + 17*f_3/(3240*epsilon) - 13*f_5/(144*epsilon) + 5789*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3223":"25*f_3**2/(3456*epsilon) + 2767*f_3/(622080*epsilon) - 449*f_5/(25920*epsilon) - 107*pi**4/(3110400*epsilon) + pi**6/(204120*epsilon) + 9371/(1866240*epsilon) - 107*f_3/(25920*epsilon**2) + 29*f_5/(8640*epsilon**2) - 7/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(864*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3224":"-11*f_3**2/(17280*epsilon) - 10357*f_3/(622080*epsilon) + 29*f_5/(5760*epsilon) - pi**6/(1088640*epsilon) - pi**4/(933120*epsilon) + 28033/(1866240*epsilon) + 143*f_3/(10368*epsilon**2) + 7*f_5/(8640*epsilon**2) - 239/(31104*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 59/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3225":"-97*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 2027*f_3/(25920*epsilon) - 217*f_5/(1728*epsilon) + 1453*f_7/(17280*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3226":"293*f_3/(233280*epsilon) + 11*f_5/(12960*epsilon) - 7*pi**4/(1036800*epsilon) + 35111/(9447840*epsilon) + 7*f_3/(10368*epsilon**2) - 333071/(40310784*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 193249/(33592320*epsilon**3) - 5893/(2799360*epsilon**4) + 107/(233280*epsilon**5) - 1/(19440*epsilon**6)","3227":"-19*f_3**2/(3456*epsilon) + 11171*f_3/(622080*epsilon) - 1331*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + pi**4/(24300*epsilon) + 11509/(1866240*epsilon) + 167*f_3/(103680*epsilon**2) + f_5/(8640*epsilon**2) - 941/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 11/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","3228":"-56377/(4199040*epsilon) - 8573/(4478976*epsilon**2) + 101927/(7464960*epsilon**3) - 1387/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","3229":"f_3**2/(90*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 179*f_5/(2592*epsilon) - 5047*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3230":"-7*f_3**2/(120*epsilon) + 17*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) - 19*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 131*f_5/(2592*epsilon) - 4067*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3231":"-f_3**2/(2592*epsilon) - 4987*f_3/(622080*epsilon) + 2117*f_5/(311040*epsilon) - pi**6/(979776*epsilon) + 91*pi**4/(3732480*epsilon) + 1802629/(403107840*epsilon) + 91*f_3/(31104*epsilon**2) - f_5/(1296*epsilon**2) - 841937/(134369280*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) - 7501/(5598720*epsilon**3) + 3371/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","3232":"29*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 407*f_5/(2592*epsilon) - 847*f_7/(3840*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3233":"-25*f_3**2/(2592*epsilon) - 1519*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 377*f_5/(8640*epsilon) + 23*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3234":"-f_3**2/(135*epsilon) + 1063*f_3/(622080*epsilon) + 109*f_5/(12960*epsilon) + 49*f_7/(1920*epsilon) - 67*pi**6/(3265920*epsilon) - 1487/(373248*epsilon) + 5*pi**4/(248832*epsilon) - 191*f_3/(17280*epsilon**2) + 11*f_5/(1080*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3235":"-17*f_3**2/(1620*epsilon) - 161*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 85*f_5/(5184*epsilon) - 71*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3236":"-f_3**2/(240*epsilon) + 23359*f_3/(622080*epsilon) - 41*f_5/(960*epsilon) + 49*f_7/(1920*epsilon) - pi**6/(120960*epsilon) - 283*pi**4/(6220800*epsilon) - 1487/(373248*epsilon) - 109*f_3/(5760*epsilon**2) + 7*f_5/(360*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3237":"-383*f_3**2/(12960*epsilon) - 947*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2101*f_5/(25920*epsilon) + 13*f_7/(1728*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3238":"-f_3**2/(8640*epsilon) - 12377*f_3/(622080*epsilon) + 1681*f_5/(51840*epsilon) + 49*f_7/(1920*epsilon) - 48961/(1866240*epsilon) - 691*pi**4/(6220800*epsilon) + pi**6/(408240*epsilon) + 281*f_3/(17280*epsilon**2) - 151*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 97/(5760*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3239":"59*f_3**2/(1080*epsilon) - 971*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) - 361*f_5/(2592*epsilon) + 7*f_7/(8640*epsilon) - 31*pi**4/(259200*epsilon) + 5*pi**6/(81648*epsilon) + 42847/(622080*epsilon) - f_3**2/(60*epsilon**2) - 3*f_3/(160*epsilon**2) + 53*f_5/(432*epsilon**2) - 475/(10368*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(36*epsilon**3) + 5/(288*epsilon**3) - 1/(360*epsilon**4)","3240":"43*f_3**2/(2160*epsilon) - pi**4*f_3/(21600*epsilon) + 439*f_3/(10368*epsilon) - 3901*f_5/(25920*epsilon) + 49*f_7/(1152*epsilon) - 79*pi**4/(518400*epsilon) - 851/(622080*epsilon) + 5*pi**6/(81648*epsilon) - 287*f_3/(4320*epsilon**2) + 53*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) - 83/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","3241":"-79*f_3**2/(12960*epsilon) - 647*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 101*f_5/(1728*epsilon) - 359*f_7/(8640*epsilon) - 191*pi**4/(777600*epsilon) - 95/(10368*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","3242":"-f_3**2/(120*epsilon) + 7621*f_3/(51840*epsilon) - 28*f_5/(135*epsilon) + 161*f_7/(17280*epsilon) - 43*pi**4/(172800*epsilon) - 851/(622080*epsilon) + pi**6/(13608*epsilon) + f_3**2/(360*epsilon**2) - 337*f_3/(4320*epsilon**2) + 19*f_5/(144*epsilon**2) - pi**6/(27216*epsilon**2) - 83/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","3243":"-f_3**2/(4320*epsilon) + 6689*f_3/(22394880*epsilon) + 7*f_5/(20736*epsilon) - 97*pi**4/(14929920*epsilon) - pi**6/(4354560*epsilon) + 1009733/(537477120*epsilon) - 151*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(1244160*epsilon**2) + 7/(5120*epsilon**2) + 67*f_3/(31104*epsilon**3) - 13429/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 1031/(311040*epsilon**4) - 11/(8640*epsilon**5)","3244":"31*f_3**2/(17280*epsilon) + 917*f_3/(622080*epsilon) - 73*f_5/(6480*epsilon) - pi**4/(25920*epsilon) - 3791/(1866240*epsilon) + 11*pi**6/(3265920*epsilon) - f_3/(216*epsilon**2) + 19*f_5/(8640*epsilon**2) - 1/(12960*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1296*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3245":"-11*f_3**2/(4320*epsilon) - 439*f_3/(41472*epsilon) + 383*f_5/(103680*epsilon) - 281*pi**4/(6220800*epsilon) - pi**6/(326592*epsilon) + 2373701/(134369280*epsilon) + 17*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 61219/(44789760*epsilon**2) + pi**4/(41472*epsilon**2) + 5*f_3/(1728*epsilon**3) - 5723/(1866240*epsilon**3) - 911/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","3246":"f_3**2/(270*epsilon) - 167*f_3/(10368*epsilon) - 17*f_5/(51840*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(207360*epsilon) + 256439/(14929920*epsilon) + 463*f_3/(17280*epsilon**2) + 11*f_5/(4320*epsilon**2) - 1855/(124416*epsilon**2) - pi**4/(11520*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 281/(25920*epsilon**3) + f_3/(360*epsilon**4) - 5/(864*epsilon**4) + 1/(720*epsilon**5)","3247":"-11*f_3**2/(4320*epsilon) + 83*f_3/(41472*epsilon) + 139*f_5/(20736*epsilon) - pi**6/(326592*epsilon) - 143*pi**4/(6220800*epsilon) - 67279/(134369280*epsilon) + 5*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(1036800*epsilon**2) + 298781/(44789760*epsilon**2) + f_3/(8640*epsilon**3) + 1261/(1866240*epsilon**3) - 1487/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","3248":"f_3**2/(270*epsilon) - 269*f_3/(10368*epsilon) + 583*f_5/(51840*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(207360*epsilon) + 256439/(14929920*epsilon) + 463*f_3/(17280*epsilon**2) + 11*f_5/(4320*epsilon**2) - 1855/(124416*epsilon**2) - pi**4/(11520*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 281/(25920*epsilon**3) + f_3/(360*epsilon**4) - 5/(864*epsilon**4) + 1/(720*epsilon**5)","3249":"-91*f_3**2/(3240*epsilon) - 73*f_3/(2880*epsilon) + pi**4*f_3/(16200*epsilon) + 77*f_5/(5184*epsilon) + 1133*f_7/(34560*epsilon) - 89*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3250":"-67*f_3**2/(2592*epsilon) - 169*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 1591*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3251":"-f_3**2/(4320*epsilon) - 737*f_3/(124416*epsilon) - 25*f_5/(5184*epsilon) - 47*pi**4/(6220800*epsilon) + 4429/(1866240*epsilon) + 37*pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + 17*f_5/(2160*epsilon**2) - 125/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3252":"-23*f_3**2/(4320*epsilon) + 1951*f_3/(124416*epsilon) - 95*f_5/(5184*epsilon) + 49*pi**4/(6220800*epsilon) + 5401/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 301/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3253":"617*f_3/(207360*epsilon) + 19*f_5/(34560*epsilon) - 147889/(134369280*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 557/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 3217/(933120*epsilon**3) - 31/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","3254":"113*f_3**2/(17280*epsilon) - 16559*f_3/(622080*epsilon) - 73*f_5/(5184*epsilon) + 49*f_7/(1920*epsilon) - 11*pi**6/(3265920*epsilon) + pi**4/(345600*epsilon) + 57071/(1866240*epsilon) - 349*f_3/(103680*epsilon**2) - 19*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","3255":"-83*f_3**2/(12960*epsilon) - 13*f_3/(270*epsilon) + pi**4*f_3/(129600*epsilon) + 317*f_5/(8640*epsilon) + 247*f_7/(2880*epsilon) - 45107/(622080*epsilon) - 133*pi**4/(777600*epsilon) + 47*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 1057*f_3/(25920*epsilon**2) + 199*f_5/(2592*epsilon**2) - 2183/(103680*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(259200*epsilon**2) + 19*f_3/(540*epsilon**3) - 2*f_5/(27*epsilon**3) + 127/(4320*epsilon**3) - 1/(180*epsilon**4)","3256":"f_3**2/(4320*epsilon) - 1723*f_3/(207360*epsilon) + 1181*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 849431/(134369280*epsilon) - pi**6/(326592*epsilon) + 17*pi**4/(691200*epsilon) + 67*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 1519/(4478976*epsilon**2) + f_3/(1440*epsilon**3) - 1127/(233280*epsilon**3) + 703/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","3257":"-5*f_3**2/(2592*epsilon) - 1177*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 83*f_5/(8640*epsilon) + 61*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) - 2419/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 149/(17280*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","3258":"17*f_3**2/(5760*epsilon) + 797*f_3/(622080*epsilon) - 67*f_5/(4320*epsilon) - 7*pi**4/(129600*epsilon) - 1793/(1866240*epsilon) + pi**6/(155520*epsilon) - 7*f_3/(1080*epsilon**2) + 13*f_5/(2880*epsilon**2) + 23/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 1/(810*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3259":"f_3**2/(4320*epsilon) + 14881*f_3/(622080*epsilon) + 1927*f_5/(51840*epsilon) - 49*f_7/(768*epsilon) - 26971/(1866240*epsilon) + 13*pi**6/(6531840*epsilon) + pi**4/(43200*epsilon) - 121*f_3/(5760*epsilon**2) - 13*f_5/(4320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 437/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3260":"-437*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 1543*f_3/(25920*epsilon) - 275*f_5/(5184*epsilon) + 29*f_7/(1440*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + 7*f_3**2/(2160*epsilon**2) - 29*f_3/(1296*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3261":"-83*f_3**2/(8640*epsilon) + 5213*f_3/(124416*epsilon) + 1007*f_5/(51840*epsilon) - 115153/(1866240*epsilon) - pi**4/(10368*epsilon) + 83*pi**6/(6531840*epsilon) - 7*f_3/(3456*epsilon**2) - 79*f_5/(2160*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3262":"-f_3**2/(320*epsilon) + 62881*f_3/(622080*epsilon) - 911*f_5/(17280*epsilon) - 115153/(1866240*epsilon) - pi**4/(32400*epsilon) + pi**6/(2177280*epsilon) - 143*f_3/(3456*epsilon**2) + 7*f_5/(720*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3263":"f_3**2/(4320*epsilon) - 2399*f_3/(622080*epsilon) - 2843*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 26971/(1866240*epsilon) + 13*pi**6/(6531840*epsilon) + pi**4/(43200*epsilon) - 121*f_3/(5760*epsilon**2) - 13*f_5/(4320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 437/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3264":"13*f_3**2/(5760*epsilon) - 7261*f_3/(1244160*epsilon) + 149*f_5/(34560*epsilon) - 19*pi**4/(1036800*epsilon) - pi**6/(4354560*epsilon) + 53447/(29859840*epsilon) + 227*f_3/(34560*epsilon**2) + f_5/(480*epsilon**2) - 11587/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 133/(41472*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","3265":"13*f_3**2/(5760*epsilon) + 3899*f_3/(1244160*epsilon) - 251*f_5/(34560*epsilon) - 19*pi**4/(1036800*epsilon) - pi**6/(4354560*epsilon) + 80087/(29859840*epsilon) + 227*f_3/(34560*epsilon**2) + f_5/(480*epsilon**2) - 12307/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 133/(41472*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","3266":"11*f_3**2/(8640*epsilon) - 47207*f_3/(622080*epsilon) + 6877*f_5/(51840*epsilon) - 71791/(1866240*epsilon) - 137*pi**6/(6531840*epsilon) + pi**4/(10368*epsilon) - 43*f_3/(17280*epsilon**2) - 59*f_5/(2160*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3267":"-497*f_3/(38880*epsilon) - f_5/(80*epsilon) + pi**4/(31104*epsilon) + 121/(14580*epsilon) - f_3/(216*epsilon**2) - pi**4/(64800*epsilon**2) + 2/(405*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","3268":"-497*f_3/(38880*epsilon) - f_5/(80*epsilon) + pi**4/(31104*epsilon) + 121/(14580*epsilon) - f_3/(216*epsilon**2) - pi**4/(64800*epsilon**2) + 2/(405*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","3269":"-f_3**2/(540*epsilon) + 17*f_3/(2160*epsilon) - 13*f_5/(648*epsilon) - 121/(4860*epsilon) - pi**4/(21600*epsilon) + pi**6/(40824*epsilon) - f_3/(180*epsilon**2) + f_5/(54*epsilon**2) - 2/(135*epsilon**2) + 1/(135*epsilon**3)","3270":"-53*f_3**2/(3240*epsilon) - f_3/(8640*epsilon) + pi**4*f_3/(8100*epsilon) - 217*f_5/(5184*epsilon) + 179*f_7/(3840*epsilon) - 163*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 7*f_3**2/(1080*epsilon**2) - 43*f_3/(1620*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3271":"-319*f_3**2/(12960*epsilon) - 1789*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 2699*f_5/(25920*epsilon) - 359*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 247*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3272":"-271*f_3**2/(12960*epsilon) - pi**4*f_3/(32400*epsilon) + 2491*f_3/(51840*epsilon) - 139*f_5/(6480*epsilon) - 323*f_7/(34560*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) - 53*f_3/(6480*epsilon**2) - 41*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3273":"293*f_3/(77760*epsilon) - f_5/(540*epsilon) - 19691/(7464960*epsilon) - 13*pi**4/(1555200*epsilon) + 7*f_3/(2160*epsilon**2) - 1999/(622080*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 91/(17280*epsilon**3) - 7/(4320*epsilon**4)","3274":"293*f_3/(77760*epsilon) - f_5/(540*epsilon) - 19691/(7464960*epsilon) - 13*pi**4/(1555200*epsilon) + 7*f_3/(2160*epsilon**2) - 1999/(622080*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 91/(17280*epsilon**3) - 7/(4320*epsilon**4)","3275":"f_3**2/(720*epsilon) + 397*f_3/(746496*epsilon) - 11*f_5/(12960*epsilon) - 13*pi**4/(460800*epsilon) - pi**6/(725760*epsilon) + 20707/(4976640*epsilon) - 199*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) + 265/(1492992*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3529/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","3276":"-41*f_3**2/(25920*epsilon) + 1573*f_3/(699840*epsilon) - 5*f_5/(6912*epsilon) - 17*pi**4/(3110400*epsilon) - pi**6/(19595520*epsilon) + 114887/(268738560*epsilon) - 89*f_3/(51840*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(77760*epsilon**2) + 34777/(11197440*epsilon**2) + 49*f_3/(7776*epsilon**3) - 17651/(1866240*epsilon**3) + 7*pi**4/(388800*epsilon**3) - 13*f_3/(3240*epsilon**4) + 1019/(155520*epsilon**4) - 19/(12960*epsilon**5)","3277":"29*f_3**2/(11520*epsilon) - 5893*f_3/(1244160*epsilon) + 49*f_5/(34560*epsilon) - pi**6/(725760*epsilon) - 23*pi**4/(2073600*epsilon) + 166487/(29859840*epsilon) + 257*f_3/(34560*epsilon**2) + 7*f_5/(5760*epsilon**2) - 15331/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 737/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","3278":"29*f_3**2/(11520*epsilon) - 5893*f_3/(1244160*epsilon) + 49*f_5/(34560*epsilon) - pi**6/(725760*epsilon) - 23*pi**4/(2073600*epsilon) + 175847/(29859840*epsilon) + 257*f_3/(34560*epsilon**2) + 7*f_5/(5760*epsilon**2) - 16051/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 737/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","3279":"-f_3**2/(360*epsilon) + f_3/(384*epsilon) - 1513/(207360*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 1/(384*epsilon**2) + 1/(480*epsilon**3)","3280":"47*f_3**2/(34560*epsilon) + 3607*f_3/(5598720*epsilon) + 217*f_5/(311040*epsilon) - 769*pi**4/(111974400*epsilon) - 6653/(44789760*epsilon) - pi**6/(6531840*epsilon) - 769*f_3/(933120*epsilon**2) - 7*f_5/(51840*epsilon**2) + 31*pi**4/(9331200*epsilon**2) + 30877/(44789760*epsilon**2) + 31*f_3/(77760*epsilon**3) - 19/(10368*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 497/(311040*epsilon**4) - 7/(12960*epsilon**5)","3281":"13*f_3**2/(34560*epsilon) + 1501*f_3/(414720*epsilon) + 7*f_5/(4320*epsilon) - 59*pi**4/(3110400*epsilon) - pi**6/(2177280*epsilon) + 3121/(7464960*epsilon) - 59*f_3/(25920*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(129600*epsilon**2) + 13861/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 1837/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 371/(103680*epsilon**4) - 7/(4320*epsilon**5)","3282":"-13*f_3**2/(11520*epsilon) + 1771*f_3/(1244160*epsilon) - 7*f_5/(3456*epsilon) - 24103/(14929920*epsilon) + pi**6/(725760*epsilon) + 17*pi**4/(1036800*epsilon) + 17*f_3/(8640*epsilon**2) + 7*f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 881/(1658880*epsilon**2) - f_3/(864*epsilon**3) + pi**4/(172800*epsilon**3) + 43/(41472*epsilon**3) + f_3/(1440*epsilon**4) - 73/(11520*epsilon**4) + 7/(1440*epsilon**5)","3283":"83*f_3**2/(17280*epsilon) - 9647*f_3/(622080*epsilon) - 613*f_5/(51840*epsilon) + 49*f_7/(1920*epsilon) - 13003/(1866240*epsilon) + pi**6/(816480*epsilon) + 17*pi**4/(1036800*epsilon) - 233*f_3/(17280*epsilon**2) - 31*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 317/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3284":"-187*f_3/(69120*epsilon) - 7*f_5/(11520*epsilon) + 4507/(9953280*epsilon) + 17*pi**4/(2073600*epsilon) + 17*f_3/(17280*epsilon**2) - 157/(207360*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 7/(4608*epsilon**3) - 1/(1440*epsilon**4)","3285":"-7*f_3**2/(1080*epsilon) - 5033*f_3/(622080*epsilon) + 719*f_5/(12960*epsilon) - 49*f_7/(1280*epsilon) - 17*pi**6/(3265920*epsilon) - 713/(373248*epsilon) + 173*pi**4/(6220800*epsilon) + 13*f_3/(3456*epsilon**2) - 7*f_5/(540*epsilon**2) + 137/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3286":"29*f_3**2/(6480*epsilon) + pi**4*f_3/(8100*epsilon) + 119*f_3/(8640*epsilon) - 229*f_5/(5184*epsilon) + 71*f_7/(34560*epsilon) - 163*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 7*f_3**2/(1080*epsilon**2) - 43*f_3/(1620*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3287":"-289*f_3**2/(12960*epsilon) - 2213*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 683*f_5/(8640*epsilon) + 29*f_7/(5760*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3288":"241*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 3391*f_3/(25920*epsilon) - 797*f_5/(5184*epsilon) - 19*f_7/(576*epsilon) - 17*pi**4/(155520*epsilon) - pi**6/(979776*epsilon) - 11*f_3**2/(540*epsilon**2) - 281*f_3/(3240*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3289":"-29*f_3**2/(2592*epsilon) - 1637*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 937*f_5/(12960*epsilon) - 869*f_7/(34560*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 307*f_3/(6480*epsilon**2) - 95*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3290":"-97*f_3**2/(17280*epsilon) - 7343*f_3/(622080*epsilon) - 3223*f_5/(51840*epsilon) + 343*f_7/(3840*epsilon) - 26971/(1866240*epsilon) + pi**6/(816480*epsilon) + 29*pi**4/(1036800*epsilon) - 353*f_3/(17280*epsilon**2) - 31*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 437/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3291":"-29*f_3**2/(2592*epsilon) - 3077*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 161*f_5/(6480*epsilon) + 667*f_7/(11520*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 307*f_3/(6480*epsilon**2) - 95*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3292":"103*f_3**2/(2592*epsilon) - 13*pi**4*f_3/(129600*epsilon) + 403*f_3/(4320*epsilon) - 6877*f_5/(25920*epsilon) - 803*f_7/(17280*epsilon) + 31*pi**4/(311040*epsilon) + 13*pi**6/(979776*epsilon) + 17249/(124416*epsilon) - 7*f_3**2/(2160*epsilon**2) - 647*f_3/(6480*epsilon**2) + 16*f_5/(81*epsilon**2) - 707/(10368*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(1440*epsilon**3) - 1/(720*epsilon**4)","3293":"-97*f_3**2/(17280*epsilon) + 9937*f_3/(622080*epsilon) + 1547*f_5/(51840*epsilon) - 49*f_7/(1280*epsilon) - 26971/(1866240*epsilon) + pi**6/(816480*epsilon) + 29*pi**4/(1036800*epsilon) - 353*f_3/(17280*epsilon**2) - 31*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 437/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3294":"617*f_3**2/(12960*epsilon) - 7*pi**4*f_3/(129600*epsilon) - 49*f_3/(12960*epsilon) - 61*f_5/(360*epsilon) - 817*f_7/(17280*epsilon) + pi**4/(311040*epsilon) + 25*pi**6/(979776*epsilon) + 17249/(124416*epsilon) - 37*f_3**2/(2160*epsilon**2) - 17*f_3/(405*epsilon**2) + 49*f_5/(324*epsilon**2) - 707/(10368*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(1440*epsilon**3) - 1/(720*epsilon**4)","3295":"-17*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) + 133*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 209*f_5/(864*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3296":"41*f_3**2/(12960*epsilon) - 2513*f_3/(2799360*epsilon) + 17*f_5/(51840*epsilon) - 3563/(4199040*epsilon) + pi**6/(9797760*epsilon) + pi**4/(86400*epsilon) + 7*f_3/(8640*epsilon**2) + f_5/(6480*epsilon**2) - 143/(38880*epsilon**2) + pi**4/(43200*epsilon**2) - 161*f_3/(19440*epsilon**3) - 7*pi**4/(194400*epsilon**3) + 217/(29160*epsilon**3) + 13*f_3/(1620*epsilon**4) - 13/(4860*epsilon**4)","3297":"-f_3**2/(45*epsilon) - f_3*f_5/(60*epsilon) - f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3298":"59*f_3**2/(12960*epsilon) - 67*f_3/(1920*epsilon) - pi**4*f_3/(129600*epsilon) + 11*f_5/(240*epsilon) + 359*f_7/(17280*epsilon) - 23*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) - f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 23*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3299":"7*f_3/(2160*epsilon) + f_5/(8640*epsilon) - 5551/(622080*epsilon) - 13*pi**4/(518400*epsilon) - 13*f_3/(4320*epsilon**2) - 1/(2880*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 7/(4320*epsilon**3) - 1/(720*epsilon**4)","3300":"323*f_3/(17280*epsilon) + 121*f_5/(8640*epsilon) - 107/(17280*epsilon) - 23*pi**4/(518400*epsilon) - 23*f_3/(4320*epsilon**2) - 13/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","3301":"59*f_3**2/(12960*epsilon) - 323*f_3/(17280*epsilon) - pi**4*f_3/(129600*epsilon) + 49*f_5/(2160*epsilon) + 359*f_7/(17280*epsilon) - 23*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) - f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 23*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3302":"-91*f_3**2/(12960*epsilon) - pi**4*f_3/(32400*epsilon) + 1771*f_3/(51840*epsilon) + 41*f_5/(6480*epsilon) - 481*f_7/(11520*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) - 53*f_3/(6480*epsilon**2) - 41*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3303":"203*f_3/(17280*epsilon) + 121*f_5/(8640*epsilon) - 23*pi**4/(518400*epsilon) - 67/(17280*epsilon) - 23*f_3/(4320*epsilon**2) - 13/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","3304":"179*f_3**2/(12960*epsilon) - 4793*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 1879*f_5/(25920*epsilon) + 61*f_7/(8640*epsilon) + pi**6/(979776*epsilon) + 83*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 397*f_3/(6480*epsilon**2) - 29*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3305":"17*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 1921*f_3/(25920*epsilon) - 511*f_5/(6480*epsilon) - 1003*f_7/(17280*epsilon) - 167*pi**4/(1555200*epsilon) + 10033/(622080*epsilon) + 19*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 133*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 767/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 5/(864*epsilon**3) - 1/(720*epsilon**4)","3306":"41*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 2017*f_3/(51840*epsilon) + 73*f_5/(6480*epsilon) - 3851*f_7/(34560*epsilon) - 127*pi**4/(1555200*epsilon) + 3553/(622080*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 193*f_3/(12960*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 259/(51840*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","3307":"17*f_3**2/(405*epsilon) + pi**4*f_3/(32400*epsilon) + 619*f_3/(25920*epsilon) - 5*f_5/(576*epsilon) - 4087*f_7/(34560*epsilon) - 121*pi**4/(777600*epsilon) + 1163/(51840*epsilon) + 29*pi**6/(979776*epsilon) - 13*f_3**2/(1080*epsilon**2) - 31*f_3/(648*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 67/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","3308":"193*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1171*f_3/(25920*epsilon) - 91*f_5/(5184*epsilon) - 1207*f_7/(17280*epsilon) - 1057/(51840*epsilon) - 121*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 31*f_3/(648*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + 23/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","3309":"-77*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1531*f_3/(25920*epsilon) - 331*f_5/(5184*epsilon) - 61*f_7/(8640*epsilon) - 1057/(51840*epsilon) - 121*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 31*f_3/(648*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + 23/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","3310":"-53*f_3**2/(17280*epsilon) - 715*f_3/(124416*epsilon) + 457*f_5/(51840*epsilon) - 17197/(1866240*epsilon) - pi**6/(204120*epsilon) + 17*pi**4/(207360*epsilon) - 53*f_3/(3456*epsilon**2) - 71*f_5/(8640*epsilon**2) + 253/(51840*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3311":"-173*f_3**2/(17280*epsilon) - 571*f_3/(124416*epsilon) + 877*f_5/(51840*epsilon) - 17197/(1866240*epsilon) - pi**6/(204120*epsilon) + 17*pi**4/(207360*epsilon) - 53*f_3/(3456*epsilon**2) - 71*f_5/(8640*epsilon**2) + 253/(51840*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3312":"11*f_3**2/(5760*epsilon) + 4421*f_3/(124416*epsilon) - 131*f_5/(17280*epsilon) - 71791/(1866240*epsilon) - 31*pi**4/(1036800*epsilon) + pi**6/(362880*epsilon) - 61*f_3/(3456*epsilon**2) - 3*f_5/(320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3313":"-7*f_3**2/(1920*epsilon) - 1171*f_3/(933120*epsilon) + 137*f_5/(6480*epsilon) - 305801/(14929920*epsilon) - pi**6/(272160*epsilon) + 47*pi**4/(691200*epsilon) - 5*f_3/(1152*epsilon**2) - 23*f_5/(8640*epsilon**2) - pi**4/(48600*epsilon**2) + 1183/(466560*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 847/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","3314":"-281*f_3/(25920*epsilon) + 53*f_5/(17280*epsilon) - 7*pi**4/(345600*epsilon) + 2147501/(134369280*epsilon) + 17*f_3/(960*epsilon**2) - 833653/(44789760*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + 94519/(7464960*epsilon**3) - 3013/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3315":"19*f_3**2/(5760*epsilon) - 35947*f_3/(933120*epsilon) + 53*f_5/(1620*epsilon) - pi**6/(272160*epsilon) + 61591/(14929920*epsilon) + 133*pi**4/(2073600*epsilon) + 41*f_3/(3456*epsilon**2) - 23*f_5/(8640*epsilon**2) - 6017/(466560*epsilon**2) - pi**4/(48600*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 1207/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","3316":"-1127*f_3/(103680*epsilon) - f_5/(640*epsilon) - pi**4/(43200*epsilon) + 2842157/(134369280*epsilon) + 7*f_3/(360*epsilon**2) - 937333/(44789760*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + 94519/(7464960*epsilon**3) - 3013/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3317":"-17*f_3**2/(5760*epsilon) + 643*f_3/(58320*epsilon) + 203*f_5/(51840*epsilon) - 347*pi**4/(6220800*epsilon) - pi**6/(1088640*epsilon) + 71/(2799360*epsilon) - 347*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(51840*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 7/(19440*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3318":"-73*f_3**2/(1080*epsilon) + 821*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) - 29*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 3101*f_7/(6480*epsilon) + pi**6/(13608*epsilon) + 24641*pi**8/(408240000*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3319":"7*f_3**2/(11520*epsilon) + 1165*f_3/(139968*epsilon) - 151*f_5/(31104*epsilon) - 424019/(89579520*epsilon) - 913*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) - 913*f_3/(311040*epsilon**2) + 23*f_5/(51840*epsilon**2) + pi**4/(186624*epsilon**2) + 35029/(5598720*epsilon**2) + 5*f_3/(7776*epsilon**3) - 2569/(933120*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 17/(25920*epsilon**4) - 1/(12960*epsilon**5)","3320":"11*f_3**2/(540*epsilon) + 7*f_3/(648*epsilon) - 25*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","3321":"11*f_3**2/(17280*epsilon) - 2491*f_3/(622080*epsilon) - f_5/(810*epsilon) - 7*pi**4/(172800*epsilon) + 421/(1866240*epsilon) + pi**6/(3265920*epsilon) - 7*f_3/(1440*epsilon**2) - f_5/(8640*epsilon**2) + 1/(4320*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(3240*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3322":"-11*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 283*f_3/(17280*epsilon) - 53*f_5/(3240*epsilon) + 323*f_7/(34560*epsilon) - 5*pi**6/(489888*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) - 59*f_3/(12960*epsilon**2) - 5*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3323":"239*f_3**2/(25920*epsilon) - 157*f_3/(17280*epsilon) - pi**4*f_3/(25920*epsilon) - 145*f_5/(10368*epsilon) + 13*f_7/(1920*epsilon) - 7*pi**4/(311040*epsilon) + 19*pi**6/(1959552*epsilon) - f_3**2/(432*epsilon**2) - 7*f_3/(2592*epsilon**2) + 19*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3324":"-31*f_3**2/(3240*epsilon) - 1343*f_3/(25920*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 139*f_5/(5184*epsilon) + 443*f_7/(17280*epsilon) - 77*pi**4/(777600*epsilon) + 5*pi**6/(489888*epsilon) + 11*f_3**2/(2160*epsilon**2) - 679*f_3/(12960*epsilon**2) + 125*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","3325":"-7*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 85*f_3/(2592*epsilon) - 629*f_5/(25920*epsilon) + 517*f_7/(8640*epsilon) - 45107/(622080*epsilon) + 17*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 11*f_3**2/(2160*epsilon**2) - 457*f_3/(25920*epsilon**2) + 151*f_5/(2592*epsilon**2) - 2183/(103680*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(259200*epsilon**2) + 19*f_3/(540*epsilon**3) - 2*f_5/(27*epsilon**3) + 127/(4320*epsilon**3) - 1/(180*epsilon**4)","3326":"-41*f_3**2/(17280*epsilon) - 667*f_3/(124416*epsilon) - 131*f_5/(5184*epsilon) + 49*f_7/(1920*epsilon) + 3233/(1866240*epsilon) + 31*pi**4/(1036800*epsilon) + pi**6/(233280*epsilon) - 13*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 115/(62208*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","3327":"-353*f_3/(51840*epsilon) + f_5/(128*epsilon) + 49*f_7/(3840*epsilon) - 1272361/(134369280*epsilon) + 89*pi**4/(3110400*epsilon) + 73*f_3/(51840*epsilon**2) - pi**4/(51840*epsilon**2) + 6101/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 6113/(7464960*epsilon**3) - 923/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","3328":"-19*f_3**2/(5760*epsilon) + 12577*f_3/(622080*epsilon) - 23*f_5/(864*epsilon) - 9097/(1866240*epsilon) - pi**6/(544320*epsilon) + 17*pi**4/(207360*epsilon) + 127*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - 1649/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) + 13/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","3329":"-143*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1357*f_3/(51840*epsilon) - 23*f_5/(1620*epsilon) - 359*f_7/(17280*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","3330":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 359*f_3/(17280*epsilon) - 73*f_5/(8640*epsilon) - 61*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 121*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3331":"29*f_3**2/(12960*epsilon) - 1937*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 307*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 37*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 37*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3332":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 223*f_3/(17280*epsilon) + 119*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3333":"7*f_3**2/(120*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 215*f_5/(2592*epsilon) - 217*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3334":"13*f_3**2/(6480*epsilon) - 133*f_3/(5184*epsilon) - pi**4*f_3/(32400*epsilon) - 47*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3335":"-307*f_3/(23040*epsilon) - 17*f_5/(5760*epsilon) + 47*pi**4/(2073600*epsilon) + 602717/(44789760*epsilon) + 47*f_3/(17280*epsilon**2) - 6761/(933120*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 443/(248832*epsilon**3) - 67/(20736*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","3336":"f_3**2/(25920*epsilon) + 188573*f_3/(5598720*epsilon) + 1031*f_5/(77760*epsilon) - 453463/(8957952*epsilon) - 917*pi**4/(18662400*epsilon) - pi**6/(699840*epsilon) - 1979*f_3/(77760*epsilon**2) - 17*f_5/(6480*epsilon**2) + 109*pi**4/(2332800*epsilon**2) + 5899/(174960*epsilon**2) + 109*f_3/(19440*epsilon**3) - 4429/(466560*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 11/(6480*epsilon**4) - 1/(6480*epsilon**5)","3337":"103*f_3**2/(12960*epsilon) - 731*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2341*f_5/(25920*epsilon) - 5*f_7/(72*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3338":"17*f_3**2/(5760*epsilon) + 653*f_3/(622080*epsilon) - 67*f_5/(4320*epsilon) - 17*pi**4/(259200*epsilon) - 1021/(373248*epsilon) + pi**6/(155520*epsilon) - 17*f_3/(2160*epsilon**2) + 13*f_5/(2880*epsilon**2) + 7/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 1/(810*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3339":"f_3**2/(540*epsilon) - 743*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 11*f_3_5/(20*epsilon) - 7*f_5/(216*epsilon) + 4123*f_7/(51840*epsilon) - 17119*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3340":"-49*f_3**2/(17280*epsilon) - 1657*f_3/(124416*epsilon) - 889*f_5/(51840*epsilon) + 29*pi**4/(622080*epsilon) + 31*pi**6/(3265920*epsilon) + 110957/(4976640*epsilon) + 2731*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 28777/(1244160*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 361/(20736*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","3341":"493*f_3**2/(12960*epsilon) - 961*f_3/(17280*epsilon) - pi**4*f_3/(16200*epsilon) + 1553*f_5/(12960*epsilon) - 2897*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3342":"31*f_3**2/(540*epsilon) - 863*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 11*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 10843*f_7/(51840*epsilon) - 17119*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3343":"7*f_3**2/(180*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 7*f_5/(2592*epsilon) - 119*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3344":"7*f_3**2/(810*epsilon) + pi**4*f_3/(8100*epsilon) + 119*f_3/(8640*epsilon) - 139*f_5/(5184*epsilon) - 727*f_7/(34560*epsilon) - 163*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 7*f_3**2/(1080*epsilon**2) - 43*f_3/(1620*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3345":"-133*f_3**2/(6480*epsilon) + pi**4*f_3/(8100*epsilon) + 335*f_3/(1728*epsilon) - 1441*f_5/(5184*epsilon) + 3053*f_7/(34560*epsilon) - 13*pi**6/(979776*epsilon) - 19*pi**4/(777600*epsilon) - 7*f_3**2/(1080*epsilon**2) - 223*f_3/(1620*epsilon**2) + 115*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3346":"-167*f_3**2/(2880*epsilon) - 733*f_3/(4320*epsilon) + pi**4*f_3/(43200*epsilon) + 15023*f_5/(51840*epsilon) - 109*f_7/(11520*epsilon) - 5*pi**6/(217728*epsilon) + 23*pi**4/(129600*epsilon) + f_3**2/(45*epsilon**2) + 61*f_3/(540*epsilon**2) - 13*f_5/(72*epsilon**2) - pi**4/(5400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(45*epsilon**3) + f_5/(36*epsilon**3)","3347":"-79*f_3**2/(6480*epsilon) - f_3/(8640*epsilon) + pi**4*f_3/(8100*epsilon) - 127*f_5/(5184*epsilon) + 271*f_7/(11520*epsilon) - 163*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 7*f_3**2/(1080*epsilon**2) - 43*f_3/(1620*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3348":"-83*f_3**2/(6480*epsilon) - 3859*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 251*f_5/(2880*epsilon) + 163*f_7/(11520*epsilon) - 11*pi**6/(979776*epsilon) + 233*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 427*f_3/(6480*epsilon**2) - 119*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3349":"11*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 3107*f_3/(25920*epsilon) - 11*f_5/(192*epsilon) - 277*f_7/(2880*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3350":"71*f_3**2/(3240*epsilon) - 5299*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 331*f_5/(2880*epsilon) - 1051*f_7/(34560*epsilon) - 11*pi**6/(979776*epsilon) + 233*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 427*f_3/(6480*epsilon**2) - 119*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3351":"f_3**2/(256*epsilon) + 7981*f_3/(1244160*epsilon) - 113*f_5/(8640*epsilon) - 8203/(7464960*epsilon) - pi**6/(1088640*epsilon) + 29*pi**4/(2073600*epsilon) + 29*f_3/(17280*epsilon**2) - f_5/(1920*epsilon**2) - pi**4/(64800*epsilon**2) + 1037/(4976640*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(172800*epsilon**3) + 659/(138240*epsilon**3) + f_3/(1440*epsilon**4) - 121/(34560*epsilon**4) + 1/(960*epsilon**5)","3352":"-43*f_3**2/(12960*epsilon) - 791*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 5*f_5/(576*epsilon) + 67*f_7/(2880*epsilon) - 191*pi**4/(777600*epsilon) - 47/(10368*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","3353":"3*f_3**2/(16*epsilon) + 539*f_3*f_5/(720*epsilon) - pi**4*f_3/(1200*epsilon) - 91*f_3_5/(80*epsilon) - 2429*f_7/(6912*epsilon) + 5539*pi**8/(77760000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","3354":"-23*f_3**2/(540*epsilon) - 299*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 17353*f_7/(51840*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3355":"13*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) - 5*f_5/(1296*epsilon) + 49*f_7/(2160*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3356":"-f_3**2/(360*epsilon) + 11591*f_3/(1244160*epsilon) + 31*f_5/(5760*epsilon) - 49*f_7/(3840*epsilon) - 39979/(5598720*epsilon) + 277*pi**4/(12441600*epsilon) + pi**6/(241920*epsilon) + f_3/(1280*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(41472*epsilon**2) + 2141/(746496*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1691/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","3357":"2773*f_3/(933120*epsilon) + 173*f_5/(103680*epsilon) + 1831/(67184640*epsilon) + 181*pi**4/(18662400*epsilon) - 403*f_3/(311040*epsilon**2) - 126923/(134369280*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) - 2531/(3732480*epsilon**3) + 1913/(933120*epsilon**4) - 11/(8640*epsilon**5) + 1/(3240*epsilon**6)","3358":"47*f_3**2/(17280*epsilon) + 59*f_3/(559872*epsilon) + 7*f_5/(3888*epsilon) - 314863/(44789760*epsilon) - 341*pi**4/(11197440*epsilon) - pi**6/(3265920*epsilon) - 247*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(116640*epsilon**2) + 3775/(559872*epsilon**2) + f_3/(972*epsilon**3) - 559/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 41/(38880*epsilon**4) - 1/(6480*epsilon**5)","3359":"-f_3**2/(160*epsilon) + 3787*f_3/(248832*epsilon) + 133*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 62533/(5598720*epsilon) + 133*pi**4/(12441600*epsilon) + pi**6/(241920*epsilon) - 7*f_3/(11520*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(41472*epsilon**2) + 3077/(746496*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1547/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","3360":"37*f_3**2/(8640*epsilon) - 26303*f_3/(1866240*epsilon) - 17*f_5/(5760*epsilon) - 13*pi**6/(1632960*epsilon) + 37*pi**4/(1244160*epsilon) + 55337/(5598720*epsilon) + 49*f_3/(7776*epsilon**2) + f_5/(80*epsilon**2) - 259/(58320*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","3361":"-47*f_3**2/(17280*epsilon) - 8221*f_3/(2799360*epsilon) - 259*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 6577/(8398080*epsilon) + 1303*pi**4/(55987200*epsilon) + 1303*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 37*pi**4/(4665600*epsilon**2) - 197/(279936*epsilon**2) - 37*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 31/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3362":"97*f_3**2/(8640*epsilon) - 38183*f_3/(1866240*epsilon) - 17*f_5/(5760*epsilon) - 13*pi**6/(1632960*epsilon) + 13*pi**4/(1244160*epsilon) + 86657/(5598720*epsilon) + 67*f_3/(7776*epsilon**2) + f_5/(80*epsilon**2) - 19/(3645*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","3363":"283*f_3**2/(25920*epsilon) - 11*pi**4*f_3/(259200*epsilon) + 815*f_3/(10368*epsilon) - 1277*f_5/(10368*epsilon) + 9*f_7/(1280*epsilon) - 47*pi**4/(311040*epsilon) + 65*pi**6/(1959552*epsilon) - 11*f_3**2/(4320*epsilon**2) - 47*f_3/(2592*epsilon**2) + 65*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(432*epsilon**3)","3364":"-67*f_3**2/(540*epsilon) - 11*f_3*f_5/(27*epsilon) + pi**4*f_3/(2700*epsilon) + f_3_5/(2*epsilon) + 4067*f_7/(12960*epsilon) - 1289*pi**8/(40824000*epsilon) + f_3**2/(45*epsilon**2) - 7*f_7/(216*epsilon**2)","3365":"13*f_3**2/(48*epsilon) - 129*f_3*f_5/(80*epsilon) - pi**4*f_3/(1200*epsilon) + 229*f_3_5/(80*epsilon) - 4165*f_7/(6912*epsilon) - 72587*pi**8/(544320000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","3366":"-25*f_3**2/(1296*epsilon) - 637*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 253*f_5/(3240*epsilon) - 37*f_7/(8640*epsilon) - pi**6/(69984*epsilon) + 293*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 277*f_3/(6480*epsilon**2) - 13*f_5/(162*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3367":"241*f_3**2/(6480*epsilon) - 5299*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 1213*f_5/(8640*epsilon) - 2731*f_7/(34560*epsilon) - 11*pi**6/(979776*epsilon) + 233*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 427*f_3/(6480*epsilon**2) - 119*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3368":"f_3**2/(405*epsilon) - 3859*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 973*f_5/(8640*epsilon) - 397*f_7/(11520*epsilon) - 11*pi**6/(979776*epsilon) + 233*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 427*f_3/(6480*epsilon**2) - 119*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3369":"-41*f_3**2/(720*epsilon) + pi**4*f_3/(7200*epsilon) + 119*f_3/(2160*epsilon) - 3*f_5/(32*epsilon) + 203*f_7/(1920*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","3370":"71*f_3/(103680*epsilon) - f_5/(17280*epsilon) - pi**4/(172800*epsilon) + 1133057/(134369280*epsilon) - 17*f_3/(17280*epsilon**2) - 102665/(8957952*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) + 61687/(7464960*epsilon**3) - 2581/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3371":"23*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 19*f_3/(320*epsilon) - 283*f_5/(5184*epsilon) - 443*f_7/(17280*epsilon) - 23*pi**4/(155520*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 23*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3372":"f_3**2/(4320*epsilon) + 941*f_3/(25920*epsilon) - 43*f_5/(1620*epsilon) - 1413043/(134369280*epsilon) - pi**6/(326592*epsilon) + pi**4/(172800*epsilon) - 449*f_3/(17280*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(28800*epsilon**2) + 43783/(8957952*epsilon**2) + f_3/(1440*epsilon**3) + 5771/(1492992*epsilon**3) - 2149/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3373":"17*f_3**2/(11520*epsilon) - 2581*f_3/(466560*epsilon) - 161*f_5/(103680*epsilon) - 371/(746496*epsilon) + pi**6/(2177280*epsilon) + 13*pi**4/(460800*epsilon) + 13*f_3/(3840*epsilon**2) + 7*f_5/(17280*epsilon**2) - 41717/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 667/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","3374":"-17*f_3**2/(5760*epsilon) + 1421*f_3/(116640*epsilon) + 203*f_5/(51840*epsilon) - 347*pi**4/(6220800*epsilon) - pi**6/(1088640*epsilon) - 1009/(2799360*epsilon) - 347*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(51840*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 7/(19440*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3375":"f_3**2/(2160*epsilon) + 41*f_3/(3240*epsilon) + 89*f_5/(51840*epsilon) - 2058613/(134369280*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) - 53*f_3/(5760*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(28800*epsilon**2) + 72727/(8957952*epsilon**2) + f_3/(1440*epsilon**3) + 4907/(1492992*epsilon**3) - 2149/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3376":"-13*f_3**2/(5760*epsilon) - 41347*f_3/(933120*epsilon) - 937*f_5/(25920*epsilon) + 49*f_7/(1280*epsilon) + pi**6/(181440*epsilon) + 181*pi**4/(2073600*epsilon) + 506407/(14929920*epsilon) + 181*f_3/(17280*epsilon**2) + 37*f_5/(8640*epsilon**2) - 13037/(466560*epsilon**2) - pi**4/(48600*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 1639/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","3377":"-253*f_3**2/(12960*epsilon) - 3653*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 673*f_5/(8640*epsilon) + f_7/(27*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3378":"47*f_3**2/(1080*epsilon) + 161*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) - 9*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 8099*f_7/(25920*epsilon) + pi**6/(13608*epsilon) + 3761*pi**8/(408240000*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3379":"-11*f_3**2/(1080*epsilon) + 5*f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 5537*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3380":"91*f_3**2/(6480*epsilon) - 1357*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 701*f_5/(6480*epsilon) - 47*f_7/(1440*epsilon) - pi**6/(69984*epsilon) + 293*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 277*f_3/(6480*epsilon**2) - 13*f_5/(162*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3381":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 91*f_5/(2592*epsilon) - 371*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3382":"101*f_3**2/(12960*epsilon) - 721*f_3/(5760*epsilon) - pi**4*f_3/(32400*epsilon) + 631*f_5/(6480*epsilon) + 1357*f_7/(34560*epsilon) - pi**6/(122472*epsilon) + 203*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 457*f_3/(6480*epsilon**2) - 125*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3383":"19*f_3**2/(4320*epsilon) + 8983*f_3/(622080*epsilon) + 139*f_5/(12960*epsilon) - 49*f_7/(1280*epsilon) - 163*pi**4/(6220800*epsilon) - pi**6/(466560*epsilon) + 18251/(1866240*epsilon) - 47*f_3/(17280*epsilon**2) + 11*f_5/(1080*epsilon**2) - 79/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3384":"f_3**2/(270*epsilon) - 3223*f_3/(373248*epsilon) - 7*f_5/(810*epsilon) - 31*pi**6/(3265920*epsilon) + 49*pi**4/(1244160*epsilon) + 55337/(5598720*epsilon) + 31*f_3/(7776*epsilon**2) + 2*f_5/(135*epsilon**2) - 259/(58320*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","3385":"-79*f_3**2/(6480*epsilon) + pi**4*f_3/(8100*epsilon) + 199*f_3/(8640*epsilon) - 247*f_5/(5184*epsilon) + 271*f_7/(11520*epsilon) - 163*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 7*f_3**2/(1080*epsilon**2) - 43*f_3/(1620*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3386":"-11*f_3**2/(810*epsilon) + pi**4*f_3/(32400*epsilon) + 293*f_3/(8640*epsilon) - 77*f_5/(1728*epsilon) + 407*f_7/(34560*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 13*f_3/(405*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","3387":"-649*f_3/(466560*epsilon) - f_5/(1728*epsilon) - pi**4/(373248*epsilon) + 74803/(302330880*epsilon) - 31*f_3/(31104*epsilon**2) + 79079/(100776960*epsilon**2) + f_3/(864*epsilon**3) + 3245/(6718464*epsilon**3) - 4591/(2799360*epsilon**4) + 247/(233280*epsilon**5) - 1/(3888*epsilon**6)","3388":"41*f_3**2/(12960*epsilon) - 2513*f_3/(2799360*epsilon) + 17*f_5/(51840*epsilon) - 3563/(4199040*epsilon) + pi**6/(9797760*epsilon) + pi**4/(86400*epsilon) + 7*f_3/(8640*epsilon**2) + f_5/(6480*epsilon**2) - 143/(38880*epsilon**2) + pi**4/(43200*epsilon**2) - 161*f_3/(19440*epsilon**3) - 7*pi**4/(194400*epsilon**3) + 217/(29160*epsilon**3) + 13*f_3/(1620*epsilon**4) - 13/(4860*epsilon**4)","3389":"-11*f_3/(11520*epsilon) + 11*f_5/(17280*epsilon) - 185533/(67184640*epsilon) - pi**4/(207360*epsilon) + f_3/(3456*epsilon**2) - 421/(22394880*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 50087/(7464960*epsilon**3) - 5207/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","3390":"-43*f_3/(11520*epsilon) - 7*f_5/(17280*epsilon) + 23*pi**4/(3110400*epsilon) + 63203/(33592320*epsilon) + 23*f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 75899/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 13073/(3732480*epsilon**3) - 1219/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","3391":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1249*f_3/(51840*epsilon) + 91*f_5/(25920*epsilon) - 67*f_7/(2880*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3392":"7*f_3**2/(1620*epsilon) - 1411*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 125*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 59*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 59*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3393":"-17*f_3**2/(1080*epsilon) + 5*f_3*f_5/(216*epsilon) + 43*f_5/(1296*epsilon) - 847*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3394":"-317*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 295*f_3/(3456*epsilon) - 71*f_5/(2880*epsilon) - 479*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3395":"-73*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 73*f_3/(540*epsilon) - f_5/(18*epsilon) + 7*f_7/(240*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","3396":"-757*f_3**2/(38880*epsilon) - 409*f_3/(15552*epsilon) + 17*pi**4*f_3/(388800*epsilon) + 773*f_5/(15552*epsilon) + 5*f_7/(576*epsilon) - 53*pi**6/(2939328*epsilon) + 89*pi**4/(1166400*epsilon) + 17*f_3**2/(6480*epsilon**2) + 89*f_3/(9720*epsilon**2) - 53*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3397":"-13*f_3**2/(180*epsilon) + 29*f_3*f_5/(240*epsilon) - 79*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 563*f_5/(2592*epsilon) - 833*f_7/(3840*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3398":"-f_3**2/(1296*epsilon) - 67*f_3/(5184*epsilon) - pi**4*f_3/(8100*epsilon) - f_5/(5184*epsilon) + 377*f_7/(34560*epsilon) - 11*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 11*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3399":"-167*f_3**2/(2160*epsilon) + 35*f_3*f_5/(432*epsilon) + 73*f_5/(2592*epsilon) - 847*f_7/(25920*epsilon) - pi**6/(23328*epsilon) + 7*pi**8/(1166400*epsilon) - 7*f_5/(216*epsilon**2) + 7*f_7/(216*epsilon**2)","3400":"89*f_3**2/(1080*epsilon) - 101*f_3*f_5/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 5579*f_7/(25920*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3401":"f_3**2/(324*epsilon) - pi**4*f_3/(64800*epsilon) + 1639*f_3/(51840*epsilon) - 29*f_5/(1620*epsilon) - 61*f_7/(8640*epsilon) - 11*pi**6/(489888*epsilon) + 91*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 91*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3402":"13*f_3**2/(180*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 179*f_5/(2592*epsilon) - 4739*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3403":"-47*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 127*f_3/(5184*epsilon) + 13*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 29*pi**4/(388800*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 29*f_3/(3240*epsilon**2) + 11*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","3404":"53*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 13*f_5/(162*epsilon) - 7*f_7/(240*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3405":"-131*f_3**2/(12960*epsilon) - 587*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 1151*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 19*pi**6/(979776*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3406":"-101*f_3**2/(12960*epsilon) - 493*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 1201*f_5/(25920*epsilon) + 23*f_7/(8640*epsilon) - 13*pi**6/(979776*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) - 59*f_3/(12960*epsilon**2) - 13*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3407":"f_3**2/(180*epsilon) - 7*f_3*f_5/(120*epsilon) - 13*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(72*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3408":"-f_3**2/(3840*epsilon) + 2171*f_3/(1244160*epsilon) + 43*f_5/(17280*epsilon) - 1271/(138240*epsilon) - pi**6/(1088640*epsilon) + 43*pi**4/(3110400*epsilon) + 43*f_3/(25920*epsilon**2) - f_5/(1920*epsilon**2) - 13991/(4976640*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(172800*epsilon**3) + 2477/(414720*epsilon**3) + f_3/(1440*epsilon**4) - 3/(1280*epsilon**4) + 1/(960*epsilon**5)","3409":"-37*f_3**2/(17280*epsilon) + 1159*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 23*pi**4/(3110400*epsilon) + 263/(1866240*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 49/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3410":"11*f_3**2/(17280*epsilon) + 2743*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 19*pi**4/(622080*epsilon) + pi**6/(3265920*epsilon) + 4151/(1866240*epsilon) - 19*f_3/(5184*epsilon**2) - f_5/(8640*epsilon**2) + 23/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3411":"13*f_3**2/(5760*epsilon) - 41*f_3/(124416*epsilon) + 43*f_5/(8640*epsilon) - 89/(13824*epsilon) - pi**6/(544320*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 7177/(2488320*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 461/(207360*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 1/(480*epsilon**5)","3412":"-37*f_3**2/(17280*epsilon) + 1159*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 23*pi**4/(3110400*epsilon) + 263/(1866240*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 49/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","3413":"f_3**2/(3840*epsilon) - 1771*f_3/(1244160*epsilon) - 7*f_5/(5760*epsilon) - 1769/(2488320*epsilon) + 83*pi**4/(6220800*epsilon) + pi**6/(725760*epsilon) + 83*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3773/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 43/(41472*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","3414":"-47*f_3**2/(11520*epsilon) + 12539*f_3/(1244160*epsilon) + 13*f_5/(2880*epsilon) - 49*f_7/(3840*epsilon) - 1369/(138240*epsilon) + 43*pi**4/(3110400*epsilon) + pi**6/(272160*epsilon) + 43*f_3/(25920*epsilon**2) + 17*f_5/(5760*epsilon**2) - 4123/(995328*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(172800*epsilon**3) + 2189/(414720*epsilon**3) + f_3/(1440*epsilon**4) - 3/(1280*epsilon**4) + 1/(960*epsilon**5)","3415":"2987*f_3/(1244160*epsilon) + 23*f_5/(69120*epsilon) - 7*pi**4/(12441600*epsilon) + 796189/(537477120*epsilon) - 53*f_3/(34560*epsilon**2) - 2772151/(806215680*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 92957/(33592320*epsilon**3) - 511/(466560*epsilon**4) + 7/(29160*epsilon**5) - 1/(38880*epsilon**6)","3416":"-47*f_3**2/(11520*epsilon) + 12539*f_3/(1244160*epsilon) + 13*f_5/(2880*epsilon) - 49*f_7/(3840*epsilon) - 1369/(138240*epsilon) + 43*pi**4/(3110400*epsilon) + pi**6/(272160*epsilon) + 43*f_3/(25920*epsilon**2) + 17*f_5/(5760*epsilon**2) - 4123/(995328*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(172800*epsilon**3) + 2189/(414720*epsilon**3) + f_3/(1440*epsilon**4) - 3/(1280*epsilon**4) + 1/(960*epsilon**5)","3417":"f_3**2/(1920*epsilon) - 16171*f_3/(622080*epsilon) - 229*f_5/(17280*epsilon) + pi**6/(544320*epsilon) + 846427/(14929920*epsilon) + 167*f_3/(5760*epsilon**2) + 17*f_5/(2880*epsilon**2) - 121211/(2488320*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(86400*epsilon**3) + 437/(23040*epsilon**3) + f_3/(720*epsilon**4) - 73/(17280*epsilon**4) + 1/(1440*epsilon**5)","3418":"-59*f_3**2/(5184*epsilon) - pi**4*f_3/(25920*epsilon) + 3733*f_3/(51840*epsilon) - 899*f_5/(12960*epsilon) - 23*f_7/(2160*epsilon) - 23*pi**6/(1959552*epsilon) + 107*pi**4/(777600*epsilon) - f_3**2/(432*epsilon**2) + 1163*f_3/(25920*epsilon**2) - 4*f_5/(81*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","3419":"37*f_3**2/(8640*epsilon) - 26303*f_3/(1866240*epsilon) - 17*f_5/(5760*epsilon) - 13*pi**6/(1632960*epsilon) + 37*pi**4/(1244160*epsilon) + 55337/(5598720*epsilon) + 49*f_3/(7776*epsilon**2) + f_5/(80*epsilon**2) - 259/(58320*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","3420":"-7*f_3**2/(720*epsilon) - 23*f_3/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 31*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3421":"109*f_3**2/(6480*epsilon) - 1109*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 2119*f_5/(25920*epsilon) - 1051*f_7/(34560*epsilon) - 17*pi**6/(979776*epsilon) + 293*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 277*f_3/(6480*epsilon**2) - 89*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3422":"-61*f_3**2/(12960*epsilon) - 55*f_3/(1728*epsilon) - pi**4*f_3/(129600*epsilon) + 41*f_5/(5184*epsilon) + 359*f_7/(17280*epsilon) - 367/(17280*epsilon) - 13*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(2160*epsilon**2) - 131*f_3/(2592*epsilon**2) + 155*f_5/(2592*epsilon**2) - 203/(25920*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","3423":"f_3/(27*epsilon) + 7*f_5/(54*epsilon) - 49*f_7/(480*epsilon) - 19/(432*epsilon) - 1/(180*epsilon**2)","3424":"-f_3**2/(17280*epsilon) - 5851*f_3/(933120*epsilon) - f_5/(96*epsilon) - 1157/(174960*epsilon) + 13*pi**6/(3265920*epsilon) + 329*pi**4/(6220800*epsilon) - 613*f_3/(155520*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(77760*epsilon**2) + 637/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","3425":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) + 4*f_3/(405*epsilon) - 5*f_5/(216*epsilon) + 847*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","3426":"-61*f_3**2/(12960*epsilon) - 55*f_3/(1728*epsilon) - pi**4*f_3/(129600*epsilon) + 41*f_5/(5184*epsilon) + 359*f_7/(17280*epsilon) - 367/(17280*epsilon) - 13*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(2160*epsilon**2) - 131*f_3/(2592*epsilon**2) + 155*f_5/(2592*epsilon**2) - 203/(25920*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","3427":"-31*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + 7*f_3/(80*epsilon) + 3*f_3_5/(80*epsilon) - 97*f_5/(864*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3428":"13*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 4259*f_3/(51840*epsilon) - 305*f_5/(2592*epsilon) - 67*f_7/(2880*epsilon) - 13*pi**6/(979776*epsilon) + 31*pi**4/(388800*epsilon) + 1787/(31104*epsilon) + f_3**2/(540*epsilon**2) - 1681*f_3/(25920*epsilon**2) + 79*f_5/(648*epsilon**2) - 853/(20736*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","3429":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 91*f_5/(2592*epsilon) - 371*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3430":"-7*f_3**2/(17280*epsilon) + 1159*f_3/(62208*epsilon) + 467*f_5/(51840*epsilon) - 1141/(46656*epsilon) - pi**6/(233280*epsilon) + 113*pi**4/(6220800*epsilon) - 2143*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1091/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","3431":"-7*f_3**2/(240*epsilon) - f_3*f_5/(60*epsilon) - 107*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3432":"269*f_3**2/(12960*epsilon) - 3773*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 1207*f_5/(12960*epsilon) - 1289*f_7/(34560*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 307*f_3/(6480*epsilon**2) - 95*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3433":"7*f_3**2/(1080*epsilon) - 4*f_3/(81*epsilon) + 35*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","3434":"7*f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) + 5*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(216*epsilon) + 343*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3435":"-49*f_3**2/(12960*epsilon) - 2413*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 1859*f_5/(25920*epsilon) - 319*f_7/(17280*epsilon) - 5*pi**6/(979776*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 247*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","3436":"59*f_3**2/(12960*epsilon) - 67*f_3/(1920*epsilon) - pi**4*f_3/(129600*epsilon) + 11*f_5/(240*epsilon) + 359*f_7/(17280*epsilon) - 23*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) - f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 23*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3437":"13*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) - 5*f_5/(1296*epsilon) + 49*f_7/(2160*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3438":"-59*f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 7*f_5/(1296*epsilon) - 427*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","3439":"f_3**2/(40*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 41*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 143*f_5/(2592*epsilon) - 1309*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3440":"-133*f_3**2/(12960*epsilon) - 311*f_3/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 17*f_5/(5184*epsilon) + 227*f_7/(5760*epsilon) - 367/(17280*epsilon) - 13*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(2160*epsilon**2) - 131*f_3/(2592*epsilon**2) + 155*f_5/(2592*epsilon**2) - 203/(25920*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","3441":"47*f_3**2/(17280*epsilon) + 241*f_3/(2799360*epsilon) + 7*f_5/(3888*epsilon) - 224359/(44789760*epsilon) - 341*pi**4/(11197440*epsilon) - pi**6/(3265920*epsilon) - 247*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(116640*epsilon**2) + 3397/(559872*epsilon**2) + f_3/(972*epsilon**3) - 541/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 41/(38880*epsilon**4) - 1/(6480*epsilon**5)","3442":"29*f_3**2/(480*epsilon) - f_3*f_5/(240*epsilon) + 37*f_3/(640*epsilon) - 3*f_3_5/(80*epsilon) + 421*f_5/(2880*epsilon) - 3871*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 937/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - 23/(6480*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","3443":"-f_3**2/(384*epsilon) + 7*pi**4*f_3/(172800*epsilon) + 43*f_3/(960*epsilon) - 4661*f_5/(103680*epsilon) - 157*f_7/(34560*epsilon) - pi**6/(62208*epsilon) + 11*pi**4/(129600*epsilon) + 7*f_3**2/(2880*epsilon**2) + 149*f_3/(4320*epsilon**2) - 49*f_5/(1152*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) - 7*f_3/(180*epsilon**3) + 7*f_5/(144*epsilon**3)","3444":"f_3**2/(540*epsilon) + 14857*f_3/(1866240*epsilon) + 5*f_5/(1152*epsilon) - 1354357/(44789760*epsilon) + 7*pi**4/(691200*epsilon) + 19*pi**6/(3265920*epsilon) + 1769*f_3/(155520*epsilon**2) + f_5/(240*epsilon**2) - 27307/(1244160*epsilon**2) + pi**4/(62208*epsilon**2) - 29*f_3/(864*epsilon**3) - pi**4/(129600*epsilon**3) + 13471/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 251/(12960*epsilon**4) + 7/(2160*epsilon**5)","3445":"-47*f_3**2/(17280*epsilon) + 377*f_3/(186624*epsilon) + f_5/(1440*epsilon) - 13*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 127*f_3/(62208*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","3446":"-59*f_3**2/(5184*epsilon) - pi**4*f_3/(25920*epsilon) + 3733*f_3/(51840*epsilon) - 899*f_5/(12960*epsilon) - 23*f_7/(2160*epsilon) - 23*pi**6/(1959552*epsilon) + 107*pi**4/(777600*epsilon) - f_3**2/(432*epsilon**2) + 1163*f_3/(25920*epsilon**2) - 4*f_5/(81*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","3447":"-7*f_3**2/(1296*epsilon) - 1343*f_3/(25920*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 229*f_5/(5184*epsilon) + 11*f_7/(4320*epsilon) - 77*pi**4/(777600*epsilon) + 5*pi**6/(489888*epsilon) + 11*f_3**2/(2160*epsilon**2) - 679*f_3/(12960*epsilon**2) + 125*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","3448":"101*f_3**2/(25920*epsilon) - pi**4*f_3/(25920*epsilon) + 3733*f_3/(51840*epsilon) - 569*f_5/(12960*epsilon) - 8*f_7/(135*epsilon) - 23*pi**6/(1959552*epsilon) + 107*pi**4/(777600*epsilon) - f_3**2/(432*epsilon**2) + 1163*f_3/(25920*epsilon**2) - 4*f_5/(81*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","3449":"-19*f_3**2/(11520*epsilon) + 8993*f_3/(1244160*epsilon) + 97*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 166489/(17915904*epsilon) + 7*pi**4/(2073600*epsilon) + pi**6/(311040*epsilon) + 679*f_3/(207360*epsilon**2) + 13*f_5/(5760*epsilon**2) - 39431/(7464960*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 5167/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","3450":"f_3**2/(3840*epsilon) + 2981*f_3/(1244160*epsilon) + 29*f_5/(34560*epsilon) - 762029/(89579520*epsilon) - 11*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 463*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 32087/(7464960*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 5599/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","3451":"f_3**2/(17280*epsilon) - 923*f_3/(933120*epsilon) + f_5/(240*epsilon) - 13*pi**6/(3265920*epsilon) - 229*pi**4/(6220800*epsilon) + 15469/(1399680*epsilon) - 229*f_3/(311040*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 1739/(186624*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","3452":"13*f_3**2/(11520*epsilon) + 2477*f_3/(1244160*epsilon) + f_5/(3840*epsilon) - 233693/(89579520*epsilon) - pi**6/(725760*epsilon) - 11*pi**4/(2073600*epsilon) + 463*f_3/(207360*epsilon**2) - 7*f_5/(5760*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 767/(7464960*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 515/(124416*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","3453":"41*f_3**2/(25920*epsilon) - 2071*f_3/(51840*epsilon) - pi**4*f_3/(259200*epsilon) + 103*f_5/(3456*epsilon) + 79*f_7/(34560*epsilon) - 5*pi**4/(62208*epsilon) + 31*pi**6/(1959552*epsilon) - f_3**2/(4320*epsilon**2) - 155*f_3/(5184*epsilon**2) + 167*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","3454":"13*f_3**2/(17280*epsilon) + 2089*f_3/(207360*epsilon) + 77*f_5/(17280*epsilon) - 47705/(2985984*epsilon) - 181*pi**4/(3110400*epsilon) - pi**6/(1088640*epsilon) - 163*f_3/(25920*epsilon**2) - 7*f_5/(8640*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 9079/(622080*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(1440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(2160*epsilon**5)","3455":"29*f_3**2/(2592*epsilon) - 3967*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 4721*f_5/(25920*epsilon) - 37*f_7/(432*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3456":"491*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 5*f_3/(576*epsilon) - 529*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 179*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 179*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","3457":"343*f_3**2/(12960*epsilon) - 1591*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 7*f_5/(90*epsilon) - 1777*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 421*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","3458":"-41*f_3**2/(17280*epsilon) - 667*f_3/(124416*epsilon) - 131*f_5/(5184*epsilon) + 49*f_7/(1920*epsilon) + 3233/(1866240*epsilon) + 31*pi**4/(1036800*epsilon) + pi**6/(233280*epsilon) - 13*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 115/(62208*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","3459":"-209*f_3/(23040*epsilon) - 23*f_5/(11520*epsilon) + 7*pi**4/(2073600*epsilon) + 1237243/(268738560*epsilon) + 119*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 204847/(134369280*epsilon**2) - f_3/(960*epsilon**3) - 5683/(1119744*epsilon**3) + 121/(38880*epsilon**4) - 19/(19440*epsilon**5) + 1/(6480*epsilon**6)","3460":"-f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(108*epsilon) - f_5/(162*epsilon) + 7*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","3461":"-19*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 13*f_3/(216*epsilon) + 35*f_5/(432*epsilon) - 7*f_7/(80*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","3462":"7*f_3**2/(48*epsilon) + 131*f_3*f_5/(180*epsilon) - pi**4*f_3/(1200*epsilon) - 91*f_3_5/(80*epsilon) - 203*f_7/(768*epsilon) + 5539*pi**8/(77760000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","3463":"29*f_3**2/(1080*epsilon) - 71*f_3*f_5/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 7*f_5/(216*epsilon) + 2219*f_7/(25920*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","3464":"-7*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1393*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3465":"1313*f_3/(103680*epsilon) + f_5/(288*epsilon) - 157759/(13436928*epsilon) + 19*pi**4/(1036800*epsilon) - 37*f_3/(2880*epsilon**2) - pi**4/(86400*epsilon**2) + 72547/(8957952*epsilon**2) + f_3/(180*epsilon**3) + 4807/(7464960*epsilon**3) - 1861/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","3466":"7*f_3**2/(640*epsilon) - 739*f_3/(116640*epsilon) + 203*f_5/(51840*epsilon) - 227*pi**4/(6220800*epsilon) - pi**6/(1088640*epsilon) + 6551/(2799360*epsilon) - 227*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 13/(51840*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 7/(19440*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","3467":"29*f_3**2/(12960*epsilon) - 2777*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 457*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 37*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 37*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","3468":"-37*f_3**2/(270*epsilon) - 5*f_3*f_5/(216*epsilon) + pi**4*f_3/(1350*epsilon) + 413*f_7/(1620*epsilon) - 7*pi**8/(583200*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","3469":"209*f_3**2/(6480*epsilon) - 749*f_3/(8640*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 1063*f_5/(6480*epsilon) + 9*f_7/(640*epsilon) - 23*pi**4/(1555200*epsilon) + 19*pi**6/(489888*epsilon) + 115153/(622080*epsilon) - 11*f_3**2/(2160*epsilon**2) + 371*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 1493/(17280*epsilon**2) - 17*pi**4/(259200*epsilon**2) - pi**6/(163296*epsilon**2) - 17*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 13/(864*epsilon**3) - 1/(720*epsilon**4)","3470":"13*f_3**2/(48*epsilon) - 301*f_3*f_5/(720*epsilon) - pi**4*f_3/(1200*epsilon) + 69*f_3_5/(80*epsilon) - 3829*f_7/(6912*epsilon) - 16907*pi**8/(544320000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","3471":"-19*f_3**2/(720*epsilon) + pi**4*f_3/(10800*epsilon) + 1829*f_3/(38880*epsilon) + 7*f_5/(2160*epsilon) - 17*pi**4/(155520*epsilon) - 439/(58320*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 43/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","3472":"-41*f_3**2/(25920*epsilon) + 1573*f_3/(699840*epsilon) - 5*f_5/(6912*epsilon) - 17*pi**4/(3110400*epsilon) - pi**6/(19595520*epsilon) + 114887/(268738560*epsilon) - 89*f_3/(51840*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(77760*epsilon**2) + 34777/(11197440*epsilon**2) + 49*f_3/(7776*epsilon**3) - 17651/(1866240*epsilon**3) + 7*pi**4/(388800*epsilon**3) - 13*f_3/(3240*epsilon**4) + 1019/(155520*epsilon**4) - 19/(12960*epsilon**5)","3473":"-7*f_3**2/(240*epsilon) - f_3*f_5/(60*epsilon) - 107*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","3474":"-7*f_3**2/(1920*epsilon) - 24823*f_3/(933120*epsilon) + 53*f_5/(1620*epsilon) - pi**6/(272160*epsilon) + 10903/(14929920*epsilon) + 133*pi**4/(2073600*epsilon) + 41*f_3/(3456*epsilon**2) - 23*f_5/(8640*epsilon**2) - 5477/(466560*epsilon**2) - pi**4/(48600*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 1207/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","3475":"f_3**2/(3840*epsilon) - 1771*f_3/(1244160*epsilon) - 7*f_5/(5760*epsilon) - 1769/(2488320*epsilon) + 83*pi**4/(6220800*epsilon) + pi**6/(725760*epsilon) + 83*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3773/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 43/(41472*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","3476":"-13*f_3**2/(720*epsilon) - 7*f_3/(108*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(24*epsilon) + 7*f_7/(120*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","3477":"f_3**2/(15*epsilon) + f_3*f_5/(60*epsilon) - 43*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 443*f_5/(2592*epsilon) - 8743*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","3478":"19*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 133*f_7/(768*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","3479":"-13*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) - 7*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(216*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","3480":"11*f_3/(46656*epsilon) + f_5/(23040*epsilon) - 83021/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 9437/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 5837/(11197440*epsilon**3) - 1469/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","3481":"f_3**2/(10368*epsilon) - 2567*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) + 31*pi**4/(7464960*epsilon) + 9527/(11197440*epsilon) + 31*f_3/(62208*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 301/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3482":"-f_3**2/(810*epsilon) + 8377*f_3/(5598720*epsilon) + f_5/(2160*epsilon) - 77443/(22394880*epsilon) - 13*pi**4/(3732480*epsilon) + 19*pi**6/(9797760*epsilon) + f_3/(3456*epsilon**2) + f_5/(720*epsilon**2) - 19943/(11197440*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 91*f_3/(38880*epsilon**3) - 823/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(2880*epsilon**4) - 1/(810*epsilon**5)","3483":"29*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 13*pi**4/(37324800*epsilon) + 16997/(11197440*epsilon) - 13*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 107/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3484":"f_3**2/(25920*epsilon) + 1321*f_3/(3732480*epsilon) + 91*f_5/(51840*epsilon) - 37*pi**6/(19595520*epsilon) - 773/(2239488*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3485":"37*f_3/(207360*epsilon) + f_5/(6912*epsilon) - 97/(4723920*epsilon) + pi**4/(4147200*epsilon) + f_3/(34560*epsilon**2) - 24313/(161243136*epsilon**2) + 22943/(67184640*epsilon**3) - 79/(139968*epsilon**4) + 199/(466560*epsilon**5) - 1/(7776*epsilon**6)","3486":"-19*f_3**2/(103680*epsilon) - 853*f_3/(746496*epsilon) + 49*f_5/(17280*epsilon) - 34471/(11197440*epsilon) + pi**4/(3110400*epsilon) + 19*pi**6/(19595520*epsilon) + f_3/(25920*epsilon**2) + 41*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3487":"-f_3**2/(5184*epsilon) + 1439*f_3/(3732480*epsilon) - 41*f_5/(51840*epsilon) - 2791/(29859840*epsilon) + pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 169/(124416*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 281/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","3488":"-11*f_3/(103680*epsilon) - 13321/(89579520*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 13/(155520*epsilon**2) - 161/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","3489":"-223*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) + pi**4/(6220800*epsilon) + 51491/(268738560*epsilon) + f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 7115/(53747712*epsilon**2) - f_3/(17280*epsilon**3) + 1463/(5598720*epsilon**3) + 113/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3490":"-f_3**2/(1920*epsilon) + 1529*f_3/(3732480*epsilon) - 55*f_5/(20736*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 171623/(67184640*epsilon) - 29*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 11947/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 11/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 71/(77760*epsilon**4) - 1/(3240*epsilon**5)","3491":"-80017/(268738560*epsilon) + 51991/(268738560*epsilon**2) + 1139/(5598720*epsilon**3) + 149/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3492":"-7*f_3**2/(17280*epsilon) + 1681*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 1561/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 301/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3493":"f_3**2/(5184*epsilon) - 1919*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 17*pi**6/(19595520*epsilon) - 2767/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3494":"5*f_3**2/(10368*epsilon) - 3359*f_3/(3732480*epsilon) + 29*f_5/(34560*epsilon) - 665/(2239488*epsilon) - pi**6/(9797760*epsilon) + 83*pi**4/(37324800*epsilon) + 83*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 49/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3495":"33161/(80621568*epsilon) - 32213/(537477120*epsilon**2) + 191/(3359232*epsilon**3) - 523/(2239488*epsilon**4) + 17/(58320*epsilon**5) - 1/(7776*epsilon**6)","3496":"-80017/(268738560*epsilon) + 51991/(268738560*epsilon**2) + 1139/(5598720*epsilon**3) + 149/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3497":"-319*f_3/(1244160*epsilon) - 287*f_5/(207360*epsilon) - 7*pi**4/(4147200*epsilon) + 612167/(537477120*epsilon) - 7*f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 152129/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 5543/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","3498":"-31*f_3/(207360*epsilon) + pi**4/(1866240*epsilon) + 48971/(322486272*epsilon) + f_3/(15552*epsilon**2) + 29681/(403107840*epsilon**2) + 2269/(33592320*epsilon**3) - 139/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","3499":"139*f_3/(207360*epsilon) + 17*f_5/(17280*epsilon) - 27949/(14929920*epsilon) - 13*pi**4/(2073600*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 463/(414720*epsilon**2) + f_3/(4320*epsilon**3) - 1/(2160*epsilon**3) + 1/(8640*epsilon**4)","3500":"-613*f_3/(207360*epsilon) + 7*pi**4/(2073600*epsilon) + 81305/(26873856*epsilon) + 11*f_3/(8640*epsilon**2) - 5777/(5598720*epsilon**2) - 79/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","3501":"-13*f_3**2/(51840*epsilon) - f_3/(3456*epsilon) - f_5/(180*epsilon) - 13*pi**4/(1555200*epsilon) + pi**6/(3919104*epsilon) + 172207/(22394880*epsilon) - 1849*f_3/(622080*epsilon**2) + f_5/(5184*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 13873/(4976640*epsilon**2) + 13*f_3/(2880*epsilon**3) - 443/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(20736*epsilon**4) - 1/(2880*epsilon**5)","3502":"f_3**2/(2880*epsilon) + 1399*f_3/(1244160*epsilon) - 59*f_5/(34560*epsilon) - 5797/(89579520*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) - 1829/(14929920*epsilon**2) - f_3/(4320*epsilon**3) + 14059/(14929920*epsilon**3) + 133/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","3503":"-59*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2488320*epsilon) + 19/(107495424*epsilon) - f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 29873/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 3599/(11197440*epsilon**3) - 7/(207360*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","3504":"-f_3**2/(3840*epsilon) + 7111*f_3/(3732480*epsilon) + 11*f_5/(25920*epsilon) - 34471/(11197440*epsilon) - pi**6/(933120*epsilon) + 7*pi**4/(622080*epsilon) + 7*f_3/(5184*epsilon**2) - 13*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3505":"-5*f_3**2/(10368*epsilon) - 377*f_3/(746496*epsilon) + 17*f_5/(11520*epsilon) - 5599/(17915904*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) - 29*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 647/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 47/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","3506":"-f_3**2/(2160*epsilon) - 533*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 1199*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 71*pi**4/(3110400*epsilon) + 18079/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 53/(51840*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","3507":"-13*f_3**2/(10368*epsilon) + 63809*f_3/(11197440*epsilon) - 851*f_5/(103680*epsilon) - 31*pi**4/(7464960*epsilon) + 33787/(33592320*epsilon) + 23*pi**6/(9797760*epsilon) - 31*f_3/(62208*epsilon**2) + 47*f_5/(25920*epsilon**2) - 125/(186624*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(25920*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3508":"-37*f_3**2/(25920*epsilon) - 563*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 49*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 59*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 59*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3509":"7*f_3**2/(2880*epsilon) - pi**4*f_3/(77760*epsilon) + 1279*f_3/(311040*epsilon) - 701*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3510":"-f_3**2/(8640*epsilon) + pi**4*f_3/(388800*epsilon) + 23*f_3/(62208*epsilon) - 821*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3511":"f_3/(2160*epsilon) + 23*f_5/(12960*epsilon) - 16439/(14929920*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 329/(622080*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 79/(103680*epsilon**3) + 1/(2160*epsilon**4)","3512":"-43*f_3/(34560*epsilon) - 41*f_5/(25920*epsilon) + 133/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3513":"-pi**4*f_3/(194400*epsilon) + 301*f_3/(311040*epsilon) - 401*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(3240*epsilon**2) - 29*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3514":"f_3/(5760*epsilon) - 137579/(268738560*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 503/(2799360*epsilon**2) - 19/(41472*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","3515":"f_3/(5760*epsilon) - 137579/(268738560*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 503/(2799360*epsilon**2) - 19/(41472*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","3516":"49*f_3/(69120*epsilon) + f_5/(2592*epsilon) - 2527/(2799360*epsilon) + pi**4/(1036800*epsilon) + 41*f_3/(51840*epsilon**2) - 30955/(26873856*epsilon**2) - f_3/(864*epsilon**3) + 1985/(1119744*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","3517":"-f_3/(41472*epsilon) - 11*f_5/(103680*epsilon) + 11*pi**4/(6220800*epsilon) + 5153/(26873856*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 18199/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 11623/(8957952*epsilon**3) + 67/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3518":"169*f_3/(207360*epsilon) + f_5/(1728*epsilon) - 240427/(268738560*epsilon) + pi**4/(691200*epsilon) + 11*f_3/(12960*epsilon**2) - 2371/(3359232*epsilon**2) - f_3/(864*epsilon**3) + 14893/(44789760*epsilon**3) + 79/(82944*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3519":"f_3**2/(576*epsilon) - 995*f_3/(746496*epsilon) - 41*f_5/(25920*epsilon) - pi**6/(6531840*epsilon) + 91*pi**4/(37324800*epsilon) + 2357/(2239488*epsilon) + 23*f_3/(20736*epsilon**2) + f_5/(720*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 53/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3520":"f_3**2/(6480*epsilon) - 31*f_3/(19440*epsilon) + pi**4*f_3/(194400*epsilon) + 7*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + pi**4/(1036800*epsilon) + 12551/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 41*f_3/(51840*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) - 113/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","3521":"-f_3**2/(1920*epsilon) + 1007*f_3/(1492992*epsilon) + 49*f_5/(103680*epsilon) - 65351/(89579520*epsilon) + pi**6/(13063680*epsilon) + 113*pi**4/(74649600*epsilon) - 103*f_3/(207360*epsilon**2) - f_5/(1440*epsilon**2) + 1379/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(311040*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","3522":"-f_3**2/(720*epsilon) + pi**4*f_3/(194400*epsilon) + 71*f_3/(31104*epsilon) - 29*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 11*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 11*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3523":"-643*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 485719/(806215680*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 433/(4478976*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 8437/(8957952*epsilon**3) - 4219/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","3524":"-101*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 65801/(1209323520*epsilon) - pi**4/(2073600*epsilon) - 47*f_3/(207360*epsilon**2) - 1403/(100776960*epsilon**2) + f_3/(3456*epsilon**3) + 59921/(134369280*epsilon**3) - 6427/(11197440*epsilon**4) + 271/(933120*epsilon**5) - 1/(15552*epsilon**6)","3525":"17*f_3/(23040*epsilon) + 73*f_5/(34560*epsilon) - 148619/(53747712*epsilon) + 17*pi**4/(6220800*epsilon) + 13*f_3/(12960*epsilon**2) - 14933/(16796160*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 32173/(44789760*epsilon**3) + 347/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3526":"49*f_3/(34560*epsilon) + f_5/(5760*epsilon) - 57685/(26873856*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(518400*epsilon**2) - 593/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 8167/(8957952*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3527":"-409*f_3/(7464960*epsilon) - 7*f_5/(622080*epsilon) - 110027/(537477120*epsilon) + pi**4/(2985984*epsilon) + f_3/(69120*epsilon**2) - pi**4/(18662400*epsilon**2) + 25093/(100776960*epsilon**2) - f_3/(155520*epsilon**3) - 50771/(201553920*epsilon**3) + 13/(69984*epsilon**4) - 13/(155520*epsilon**5) + 1/(58320*epsilon**6)","3528":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 511*f_3/(311040*epsilon) - 733*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3529":"61*f_3**2/(103680*epsilon) - 16361*f_3/(3732480*epsilon) + 37*f_5/(8640*epsilon) - 9883/(11197440*epsilon) - pi**6/(19595520*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 59/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3530":"-f_3**2/(51840*epsilon) + 20333*f_3/(3732480*epsilon) - 1019*f_5/(103680*epsilon) - 209*pi**4/(37324800*epsilon) + 1457/(2239488*epsilon) + 31*pi**6/(9797760*epsilon) - f_3/(11520*epsilon**2) + 41*f_5/(25920*epsilon**2) - 77/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3531":"f_3**2/(5184*epsilon) - 35*f_3/(124416*epsilon) - 49*f_5/(23040*epsilon) + 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 24377/(16796160*epsilon) + 137*f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) - 121501/(134369280*epsilon**2) + 19*pi**4/(6220800*epsilon**2) - 13*f_3/(25920*epsilon**3) + 691/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3532":"-551*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(829440*epsilon) + 41/(8957952*epsilon) - f_3/(6912*epsilon**2) - 2759/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 9019/(14929920*epsilon**3) + 277/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","3533":"-17*f_3/(103680*epsilon) + 7*f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 301/(14929920*epsilon) - f_3/(2880*epsilon**2) - 419/(622080*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 79/(103680*epsilon**3) + 1/(2160*epsilon**4)","3534":"-89*f_3/(207360*epsilon) - f_5/(41472*epsilon) + 11*pi**4/(18662400*epsilon) + 791261/(1612431360*epsilon) + 161*f_3/(622080*epsilon**2) - 2749/(7464960*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) + 20173/(44789760*epsilon**3) - 1031/(1244160*epsilon**4) + 1/(1280*epsilon**5) - 7/(25920*epsilon**6)","3535":"101*f_3/(497664*epsilon) - 17*f_5/(207360*epsilon) + 13*pi**4/(74649600*epsilon) + 8993/(134369280*epsilon) + 13*f_3/(622080*epsilon**2) - 13733/(134369280*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 1999/(5598720*epsilon**3) - 289/(622080*epsilon**4) + 23/(77760*epsilon**5) - 1/(12960*epsilon**6)","3536":"-283*f_3/(3732480*epsilon) + f_5/(103680*epsilon) - 178451/(161243136*epsilon) + pi**4/(1492992*epsilon) + f_3/(34560*epsilon**2) - pi**4/(9331200*epsilon**2) + 28957/(26873856*epsilon**2) - f_3/(77760*epsilon**3) - 49459/(67184640*epsilon**3) + 253/(622080*epsilon**4) - 23/(155520*epsilon**5) + 1/(38880*epsilon**6)","3537":"-767*f_3/(3732480*epsilon) + f_5/(103680*epsilon) - 183943/(201553920*epsilon) + 7*pi**4/(12441600*epsilon) + 29*f_3/(311040*epsilon**2) - pi**4/(9331200*epsilon**2) + 26059/(26873856*epsilon**2) - f_3/(77760*epsilon**3) - 48379/(67184640*epsilon**3) + 253/(622080*epsilon**4) - 23/(155520*epsilon**5) + 1/(38880*epsilon**6)","3538":"-f_3**2/(1536*epsilon) - 3097*f_3/(7464960*epsilon) + 61*f_5/(34560*epsilon) - 47*pi**4/(12441600*epsilon) - 1901/(29859840*epsilon) + pi**6/(6531840*epsilon) - 47*f_3/(103680*epsilon**2) + f_5/(11520*epsilon**2) + 1379/(5971968*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 743/(829440*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 25/(41472*epsilon**4) - 1/(5760*epsilon**5)","3539":"-5*f_3/(41472*epsilon) + pi**4/(1866240*epsilon) + 101251/(1612431360*epsilon) + f_3/(15552*epsilon**2) + 10781/(403107840*epsilon**2) + 1297/(33592320*epsilon**3) - 127/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","3540":"-11*f_3/(155520*epsilon) + 149/(13436928*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23/(3732480*epsilon**2) + 53/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","3541":"169*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 40961/(268738560*epsilon) + 31*pi**4/(37324800*epsilon) + 31*f_3/(311040*epsilon**2) - 4019/(22394880*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 157/(7464960*epsilon**3) - 269/(622080*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","3542":"389*f_3/(622080*epsilon) - f_5/(2160*epsilon) + pi**4/(6220800*epsilon) + 1081/(29859840*epsilon) - 29*f_3/(51840*epsilon**2) - 707/(4478976*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(7680*epsilon**3) - 7/(31104*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","3543":"-259*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 7961/(53747712*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 63223/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 1139/(5598720*epsilon**3) + 37/(124416*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3544":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","3545":"-149*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 2699/(11197440*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 15661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 479/(7464960*epsilon**3) + 49/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","3546":"-17*f_3/(207360*epsilon) + 5669/(11197440*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(8640*epsilon**2) - 311/(1866240*epsilon**2) - 23/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","3547":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","3548":"7*f_3/(27648*epsilon) + 17*f_5/(51840*epsilon) - 73*pi**4/(18662400*epsilon) - 12751/(35831808*epsilon) + 7*f_3/(124416*epsilon**2) + pi**4/(622080*epsilon**2) + 19237/(89579520*epsilon**2) - f_3/(10368*epsilon**3) + 1/(349920*epsilon**3) - 391/(933120*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","3549":"451*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 29221/(89579520*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1699/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 9739/(14929920*epsilon**3) + 181/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","3550":"157*f_3/(311040*epsilon) - 13*pi**4/(6220800*epsilon) + 320131/(806215680*epsilon) - 7*f_3/(20736*epsilon**2) - 4177/(7464960*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4567/(6718464*epsilon**3) - 79/(116640*epsilon**4) + 31/(77760*epsilon**5) - 1/(9720*epsilon**6)","3551":"-181*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 7487/(179159040*epsilon) + pi**4/(1036800*epsilon) - f_3/(2560*epsilon**2) - pi**4/(691200*epsilon**2) + 5603/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 227/(3732480*epsilon**3) - 109/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","3552":"451*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 29221/(89579520*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1699/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 9739/(14929920*epsilon**3) + 181/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","3553":"-181*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 7487/(179159040*epsilon) + pi**4/(1036800*epsilon) - f_3/(2560*epsilon**2) - pi**4/(691200*epsilon**2) + 5603/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 227/(3732480*epsilon**3) - 109/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","3554":"-491*f_3/(414720*epsilon) - 221*f_5/(207360*epsilon) + 25883/(19906560*epsilon) + 181*pi**4/(12441600*epsilon) + 469*f_3/(207360*epsilon**2) - 9367/(5598720*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 5239/(3732480*epsilon**3) - 11/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","3555":"19*f_3/(103680*epsilon) - pi**4/(691200*epsilon) + 2663/(89579520*epsilon) - f_3/(5760*epsilon**2) + 1/(38880*epsilon**2) - 17/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","3556":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","3557":"547*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 7099/(107495424*epsilon) - 49*f_3/(103680*epsilon**2) - 98699/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 5051/(11197440*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","3558":"223*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 19*pi**4/(4147200*epsilon) + 15149/(107495424*epsilon) - 19*f_3/(34560*epsilon**2) - 77963/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 967/(2239488*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","3559":"-13*f_3/(62208*epsilon) - 7*f_5/(8640*epsilon) + 239/(746496*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 89/(311040*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","3560":"-1433*f_3/(1244160*epsilon) + 143*f_5/(41472*epsilon) - 80167/(59719680*epsilon) - pi**4/(165888*epsilon) - 37*f_3/(69120*epsilon**2) - pi**4/(230400*epsilon**2) + 4241/(5598720*epsilon**2) + f_3/(2880*epsilon**3) - 593/(3732480*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","3561":"-241*f_3/(155520*epsilon) + pi**4/(311040*epsilon) + 4717/(3732480*epsilon) + f_3/(2592*epsilon**2) - 337/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","3562":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) - 625/(746496*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","3563":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","3564":"547*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 7099/(107495424*epsilon) - 49*f_3/(103680*epsilon**2) - 98699/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 5051/(11197440*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","3565":"95*f_3/(248832*epsilon) + 469*f_5/(207360*epsilon) - 606481/(537477120*epsilon) - 7*pi**4/(1382400*epsilon) - 7*f_3/(11520*epsilon**2) - 33251/(53747712*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 7777/(11197440*epsilon**3) + 83/(69120*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","3566":"f_3**2/(5184*epsilon) + 1321*f_3/(3732480*epsilon) + 13*f_5/(25920*epsilon) - 17*pi**6/(19595520*epsilon) - 1529/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 337/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3567":"-13*f_3**2/(17280*epsilon) + 691*f_3/(746496*epsilon) - 19*f_5/(34560*epsilon) - 2791/(29859840*epsilon) + 61*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 61*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 169/(124416*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 281/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","3568":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","3569":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 17*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(7464960*epsilon) + 2111/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3570":"-259*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 7961/(53747712*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 63223/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 1139/(5598720*epsilon**3) + 37/(124416*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3571":"-65*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 15575/(53747712*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 12251/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2501/(5598720*epsilon**3) - 71/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","3572":"-149*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 2699/(11197440*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 15661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 479/(7464960*epsilon**3) + 49/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","3573":"-65*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 15575/(53747712*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 12251/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2501/(5598720*epsilon**3) - 71/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","3574":"-37*f_3/(622080*epsilon) + f_5/(23040*epsilon) - 5*pi**4/(1492992*epsilon) + 90151/(268738560*epsilon) + f_3/(7776*epsilon**2) - 383/(17915904*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 649/(11197440*epsilon**3) - 853/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","3575":"-65*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 15575/(53747712*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 12251/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2501/(5598720*epsilon**3) - 71/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","3576":"-119*f_3/(207360*epsilon) + f_5/(11520*epsilon) + 733/(8957952*epsilon) + pi**4/(259200*epsilon) - 17*f_3/(103680*epsilon**2) - 4679/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 443/(1244160*epsilon**3) - 7/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","3577":"5*f_3**2/(10368*epsilon) + 817*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 7619/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3578":"-181*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 7487/(179159040*epsilon) + pi**4/(1036800*epsilon) - f_3/(2560*epsilon**2) - pi**4/(691200*epsilon**2) + 5603/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 227/(3732480*epsilon**3) - 109/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","3579":"17*f_3/(34560*epsilon) - 93629/(89579520*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) - 317/(933120*epsilon**2) - 31/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","3580":"-421*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 888101/(4837294080*epsilon) + pi**4/(583200*epsilon) + f_3/(4860*epsilon**2) - pi**4/(6220800*epsilon**2) + 2215/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 469/(16796160*epsilon**3) - 631/(1119744*epsilon**4) + 77/(116640*epsilon**5) - 1/(3888*epsilon**6)","3581":"17*f_3/(34560*epsilon) - 69653/(89579520*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) - 299/(933120*epsilon**2) - 7/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","3582":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","3583":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","3584":"329*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 11717/(53747712*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 1957/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1679/(5598720*epsilon**3) + 137/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3585":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","3586":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","3587":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) - 625/(746496*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","3588":"11*f_3**2/(25920*epsilon) - 133*f_3/(103680*epsilon) - pi**4*f_3/(388800*epsilon) + 101*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) - 1189/(746496*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","3589":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","3590":"-7*f_3/(207360*epsilon) + f_5/(7680*epsilon) - 17*pi**4/(3110400*epsilon) + 66029/(179159040*epsilon) - 17*f_3/(25920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 31111/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) + 1357/(3732480*epsilon**3) + 37/(207360*epsilon**4) - 17/(6480*epsilon**5) + 1/(432*epsilon**6)","3591":"-185*f_3/(124416*epsilon) + 37*f_5/(51840*epsilon) - 7*pi**4/(1244160*epsilon) + 228349/(268738560*epsilon) - 43*f_3/(103680*epsilon**2) - 491/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 647/(2239488*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3592":"-7*f_3/(62208*epsilon) - 187*f_5/(207360*epsilon) + 34987/(89579520*epsilon) + 17*pi**4/(4147200*epsilon) - f_3/(3456*epsilon**2) - pi**4/(2073600*epsilon**2) + 19589/(89579520*epsilon**2) - f_3/(17280*epsilon**3) + 241/(746496*epsilon**3) + 83/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3593":"-307*f_3/(622080*epsilon) + 19*f_5/(69120*epsilon) + 13651/(89579520*epsilon) + pi**4/(497664*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(691200*epsilon**2) + 7849/(17915904*epsilon**2) + f_3/(5760*epsilon**3) + 629/(3732480*epsilon**3) + 107/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3594":"95*f_3/(248832*epsilon) + 469*f_5/(207360*epsilon) - 606481/(537477120*epsilon) - 7*pi**4/(1382400*epsilon) - 7*f_3/(11520*epsilon**2) - 33251/(53747712*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 7777/(11197440*epsilon**3) + 83/(69120*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","3595":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) + 331/(3732480*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","3596":"439*f_3/(311040*epsilon) + f_5/(2880*epsilon) - 3557/(3732480*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 343/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","3597":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) - 625/(746496*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","3598":"-169*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 1787/(17915904*epsilon) + 11*pi**4/(4147200*epsilon) - f_3/(2160*epsilon**2) + pi**4/(691200*epsilon**2) + 37517/(89579520*epsilon**2) + f_3/(5760*epsilon**3) + 557/(3732480*epsilon**3) + 107/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3599":"-11*f_3/(27648*epsilon) + 7*f_5/(103680*epsilon) - pi**4/(3110400*epsilon) + 82099/(201553920*epsilon) - f_3/(25920*epsilon**2) + pi**4/(3110400*epsilon**2) + 18277/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 55553/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","3600":"-f_3**2/(25920*epsilon) - 47*f_3/(248832*epsilon) - 307*f_5/(207360*epsilon) - 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 344759/(537477120*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(6220800*epsilon**2) + 21613/(53747712*epsilon**2) - f_3/(51840*epsilon**3) + 5111/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","3601":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","3602":"-5*f_3**2/(10368*epsilon) + 2609*f_3/(3732480*epsilon) - 49*f_5/(103680*epsilon) - 5*pi**4/(1492992*epsilon) - 11/(41472*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 119/(466560*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","3603":"7*f_3**2/(17280*epsilon) - 1459*f_3/(3732480*epsilon) - 13*f_5/(34560*epsilon) - 7/(27648*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 13*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 481/(933120*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 19/(25920*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","3604":"223*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 19*pi**4/(4147200*epsilon) + 15149/(107495424*epsilon) - 19*f_3/(34560*epsilon**2) - 77963/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 967/(2239488*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","3605":"f_3**2/(5184*epsilon) + 2761*f_3/(3732480*epsilon) + 13*f_5/(25920*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 3533/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 319/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3606":"7*f_3**2/(51840*epsilon) + 817*f_3/(3732480*epsilon) + 59*f_5/(34560*epsilon) - pi**6/(612360*epsilon) + 5513/(11197440*epsilon) + 11*pi**4/(1492992*epsilon) + 55*f_3/(62208*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3607":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 137*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) - 269/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3608":"7*f_3**2/(17280*epsilon) - 1441*f_3/(3732480*epsilon) - 19*f_5/(34560*epsilon) - 31*pi**4/(7464960*epsilon) + 19591/(89579520*epsilon) + pi**6/(1632960*epsilon) - 31*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","3609":"-649*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 980791/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 359807/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 10211/(33592320*epsilon**3) - 2483/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","3610":"13*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 1009*f_3/(155520*epsilon) - 11*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 13*pi**6/(1959552*epsilon) + 11*pi**4/(311040*epsilon) - f_3**2/(6480*epsilon**2) + 11*f_3/(2592*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3611":"-614497/(806215680*epsilon) - 1889/(4199040*epsilon**2) + 1129/(1866240*epsilon**3) - 61/(233280*epsilon**4) + 1/(19440*epsilon**5)","3612":"-113*f_3/(622080*epsilon) - 113/(1679616*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 221/(3732480*epsilon**2) + 13/(233280*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","3613":"7*f_3**2/(10368*epsilon) + 4709*f_3/(3732480*epsilon) - 1249*f_5/(103680*epsilon) - 89*pi**4/(37324800*epsilon) + 31*pi**6/(9797760*epsilon) + 81841/(11197440*epsilon) + 103*f_3/(103680*epsilon**2) + 101*f_5/(25920*epsilon**2) - 245/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3614":"13*f_3**2/(69120*epsilon) + 809*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(4354560*epsilon) + 2363/(22394880*epsilon) - 11*f_3/(25920*epsilon**2) - 7*f_5/(34560*epsilon**2) + 1037/(29859840*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 131/(414720*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","3615":"-f_3**2/(11520*epsilon) - 2321*f_3/(3732480*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) - 1927/(11197440*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 17/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3616":"-127*f_3/(1244160*epsilon) + 73*f_5/(69120*epsilon) - 13751/(8957952*epsilon) + 7*pi**4/(1244160*epsilon) + f_3/(5184*epsilon**2) - pi**4/(414720*epsilon**2) + 182771/(268738560*epsilon**2) - f_3/(3456*epsilon**3) - 2713/(11197440*epsilon**3) + 469/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","3617":"-593*f_3/(311040*epsilon) + 31*f_5/(25920*epsilon) - 11*pi**4/(3110400*epsilon) + 5491/(3732480*epsilon) - 11*f_3/(25920*epsilon**2) - 367/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","3618":"19*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - pi**6/(612360*epsilon) - 8743/(11197440*epsilon) + 131*pi**4/(37324800*epsilon) + 131*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 211/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3619":"-f_3**2/(34560*epsilon) + 4843*f_3/(22394880*epsilon) + 7*f_5/(23040*epsilon) - 121*pi**4/(74649600*epsilon) - pi**6/(6531840*epsilon) + 5713/(268738560*epsilon) - 121*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) - 7369/(44789760*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(622080*epsilon**3) - f_3/(12960*epsilon**4) + 247/(311040*epsilon**4) - 7/(12960*epsilon**5)","3620":"-f_3/(5184*epsilon) + pi**4/(1036800*epsilon) + 2633/(13436928*epsilon) + f_3/(8640*epsilon**2) + 191/(3732480*epsilon**2) + 17/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","3621":"37*f_3/(51840*epsilon) + f_5/(960*epsilon) - 127189/(67184640*epsilon) + 17*pi**4/(6220800*epsilon) - f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) + 8803/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 46883/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3622":"-11*f_3**2/(103680*epsilon) - 1313*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 3113/(11197440*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3623":"-1961*f_3/(622080*epsilon) - 11*f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 155839/(33592320*epsilon) + 149*f_3/(41472*epsilon**2) - 475849/(134369280*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 11*f_3/(8640*epsilon**3) + 10843/(11197440*epsilon**3) + 53/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3624":"19*f_3**2/(34560*epsilon) - 15623*f_3/(22394880*epsilon) + 7*f_5/(23040*epsilon) - pi**6/(6531840*epsilon) + 41*pi**4/(74649600*epsilon) + 17323/(268738560*epsilon) + 41*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) - 16117/(44789760*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - pi**4/(1555200*epsilon**3) + 5/(124416*epsilon**3) - f_3/(12960*epsilon**4) + 247/(311040*epsilon**4) - 7/(12960*epsilon**5)","3625":"-103*f_3/(103680*epsilon) - 7*f_5/(69120*epsilon) - pi**4/(497664*epsilon) + 24713/(67184640*epsilon) + 41*f_3/(41472*epsilon**2) - 51409/(134369280*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) - 2333/(11197440*epsilon**3) + 101/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3626":"f_3**2/(576*epsilon) - 1781*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 319*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3627":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","3628":"-23*f_3**2/(4320*epsilon) + pi**4*f_3/(48600*epsilon) + 773*f_3/(62208*epsilon) + 127*f_5/(19440*epsilon) + 239*f_7/(207360*epsilon) - 36673/(3732480*epsilon) - 5*pi**6/(653184*epsilon) - pi**4/(124416*epsilon) + f_3**2/(810*epsilon**2) - 43*f_3/(8640*epsilon**2) - 5*f_5/(864*epsilon**2) + pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 47/(6912*epsilon**2) + f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 71/(25920*epsilon**3) + 1/(2160*epsilon**4)","3629":"53*f_3**2/(25920*epsilon) - 2537*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + 47*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3630":"-5*f_3**2/(1728*epsilon) + pi**4*f_3/(77760*epsilon) + 563*f_3/(155520*epsilon) + 857*f_5/(155520*epsilon) - f_7/(1296*epsilon) - 5*pi**6/(653184*epsilon) + 329/(3732480*epsilon) + pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 229/(103680*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","3631":"f_3**2/(69120*epsilon) - 1583*f_3/(7464960*epsilon) + 11*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) - 1613/(22394880*epsilon) + 11*pi**4/(12441600*epsilon) - 253*f_3/(1244160*epsilon**2) - f_5/(11520*epsilon**2) - 2093/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","3632":"-19*f_3**2/(5184*epsilon) + 367*f_3/(311040*epsilon) + pi**4*f_3/(77760*epsilon) + 2531*f_5/(155520*epsilon) + 19*f_7/(2592*epsilon) - 9941/(746496*epsilon) - 19*pi**6/(1959552*epsilon) + pi**4/(124416*epsilon) + f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) + pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 55/(6912*epsilon**2) + f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 71/(25920*epsilon**3) + 1/(2160*epsilon**4)","3633":"-f_3**2/(51840*epsilon) - 8957*f_3/(22394880*epsilon) - f_5/(3840*epsilon) - pi**6/(39191040*epsilon) + 71*pi**4/(44789760*epsilon) + 293753/(537477120*epsilon) + 271*f_3/(622080*epsilon**2) + f_5/(4320*epsilon**2) - 4411/(7464960*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(3456*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 11/(20736*epsilon**4) + 1/(5184*epsilon**5)","3634":"-643*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 485719/(806215680*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 433/(4478976*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 8437/(8957952*epsilon**3) - 4219/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","3635":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 137*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) - 269/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3636":"f_3**2/(207360*epsilon) - 46543*f_3/(134369280*epsilon) - 77*f_5/(746496*epsilon) - 117047/(1612431360*epsilon) + pi**6/(39191040*epsilon) + 1807*pi**4/(1343692800*epsilon) + 1807*f_3/(11197440*epsilon**2) + 7*f_5/(311040*epsilon**2) - 2471/(29859840*epsilon**2) - 11*pi**4/(22394880*epsilon**2) - 11*f_3/(186624*epsilon**3) + pi**4/(9331200*epsilon**3) + 83/(414720*epsilon**3) + f_3/(77760*epsilon**4) - 133/(622080*epsilon**4) + 7/(77760*epsilon**5)","3637":"277*f_3/(1244160*epsilon) - 7*f_5/(69120*epsilon) - 15671/(22394880*epsilon) + pi**4/(1382400*epsilon) + 53*f_3/(207360*epsilon**2) - 50177/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1553/(1119744*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","3638":"f_3/(6480*epsilon) - 349/(1049760*epsilon) - 5863/(11197440*epsilon**2) + 1/(4860*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","3639":"f_3**2/(11520*epsilon) + 3671*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 584989/(268738560*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 19*f_3/(25920*epsilon**2) + f_5/(5760*epsilon**2) + 773/(1866240*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 2723/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","3640":"7*f_3**2/(12960*epsilon) - 571*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) - 373*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 11*pi**4/(1555200*epsilon) + 40277/(3732480*epsilon) + f_3**2/(3240*epsilon**2) - 13*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1813/(622080*epsilon**2) + 11*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 113/(25920*epsilon**3) + 1/(1080*epsilon**4)","3641":"-f_3**2/(207360*epsilon) + 83*f_3/(22394880*epsilon) - 73*f_5/(622080*epsilon) - 154699/(537477120*epsilon) + pi**6/(19595520*epsilon) + 17*pi**4/(27993600*epsilon) + 1217*f_3/(3732480*epsilon**2) + f_5/(34560*epsilon**2) - 15799/(67184640*epsilon**2) - 23*pi**4/(37324800*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 18581/(22394880*epsilon**3) + f_3/(6480*epsilon**4) - 247/(311040*epsilon**4) + 47/(155520*epsilon**5)","3642":"f_3**2/(960*epsilon) - 437*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3643":"7*f_3/(69120*epsilon) - 4207/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 7723/(33592320*epsilon**2) + 3529/(5598720*epsilon**3) - 47/(77760*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","3644":"-f_3**2/(1920*epsilon) - 589*f_3/(3732480*epsilon) - 137*f_5/(103680*epsilon) + 67*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 186493/(89579520*epsilon) + 67*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 163/(165888*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 263/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","3645":"233*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(6220800*epsilon) + 371/(2799360*epsilon) + 101*f_3/(207360*epsilon**2) - 85601/(134369280*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 2257/(5598720*epsilon**3) + 323/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","3646":"-11*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 130213/(268738560*epsilon) + 7*f_3/(11520*epsilon**2) - 43043/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 2371/(11197440*epsilon**3) + 19/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3647":"7*f_3/(34560*epsilon) - 7697/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 11/(124416*epsilon**2) + 131/(155520*epsilon**3) + 7/(12960*epsilon**4) - 1/(1080*epsilon**5)","3648":"-7*f_3/(51840*epsilon) + f_5/(7680*epsilon) - pi**4/(388800*epsilon) + 9733/(59719680*epsilon) - f_3/(3240*epsilon**2) + 7379/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 277/(3732480*epsilon**3) - 31/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","3649":"3151*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 6401539/(14511882240*epsilon) - 11*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) - 685799/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 16673/(100776960*epsilon**3) + 10697/(16796160*epsilon**4) - 131/(349920*epsilon**5) + 1/(11664*epsilon**6)","3650":"-103*f_3/(311040*epsilon) + 1931/(89579520*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 901/(2799360*epsilon**2) + 373/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","3651":"5*f_3**2/(10368*epsilon) - 67*f_3/(746496*epsilon) + 29*f_5/(34560*epsilon) - 8077/(11197440*epsilon) - 61*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 61*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3652":"-49*f_3/(155520*epsilon) + f_5/(2592*epsilon) + 65/(746496*epsilon) + pi**4/(311040*epsilon) + f_3/(2592*epsilon**2) - 409/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","3653":"-f_3/(6912*epsilon) - 7*f_5/(23040*epsilon) - pi**4/(1036800*epsilon) + 73477/(179159040*epsilon) - 23*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 10051/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 487/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","3654":"-5*f_3**2/(10368*epsilon) - 2719*f_3/(3732480*epsilon) - 25*f_5/(20736*epsilon) + pi**6/(9797760*epsilon) + 91*pi**4/(37324800*epsilon) + 171623/(67184640*epsilon) + 91*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 11947/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 11/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 71/(77760*epsilon**4) - 1/(3240*epsilon**5)","3655":"-49*f_3/(155520*epsilon) + f_5/(2592*epsilon) + pi**4/(311040*epsilon) + 2053/(3732480*epsilon) + f_3/(2592*epsilon**2) - 409/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","3656":"673*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - 129553/(268738560*epsilon) + 23*pi**4/(12441600*epsilon) + 23*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 5813/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 1181/(2239488*epsilon**3) + 1/(5760*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","3657":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","3658":"-67*f_3/(155520*epsilon) - f_5/(12960*epsilon) + pi**4/(1555200*epsilon) + 10957/(53747712*epsilon) - 5*f_3/(20736*epsilon**2) - 29303/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 965/(2239488*epsilon**3) + 1/(3456*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","3659":"-f_3/(20736*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 18103/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) - 269/(33592320*epsilon**2) - f_3/(25920*epsilon**3) + 7/(138240*epsilon**3) - 11/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","3660":"-41*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 12823/(35831808*epsilon) - pi**4/(518400*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(4478976*epsilon**2) + f_3/(1440*epsilon**3) + 991/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","3661":"f_3**2/(17280*epsilon) + 7*f_3/(746496*epsilon) + 53*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) - 52769/(89579520*epsilon) + 79*pi**4/(37324800*epsilon) + 79*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) - 359/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","3662":"f_3**2/(51840*epsilon) - 47*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 13*pi**4/(37324800*epsilon) + 5513/(11197440*epsilon) - 13*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3663":"f_3**2/(5184*epsilon) - 59*f_3/(82944*epsilon) + 47*f_5/(103680*epsilon) - 210941/(268738560*epsilon) + pi**6/(1959552*epsilon) + 13*pi**4/(2488320*epsilon) + 17*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(207360*epsilon**2) - 649/(13436928*epsilon**2) - f_3/(1728*epsilon**3) + 13387/(11197440*epsilon**3) - 11/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3664":"107*f_3/(207360*epsilon) + f_5/(5760*epsilon) - 351791/(268738560*epsilon) + pi**4/(248832*epsilon) + f_3/(6912*epsilon**2) - pi**4/(1036800*epsilon**2) + 17329/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 1943/(2239488*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3665":"f_3**2/(12960*epsilon) - 19*f_3/(207360*epsilon) - f_5/(1080*epsilon) + 4709/(44789760*epsilon) + pi**4/(518400*epsilon) + pi**6/(1959552*epsilon) - 41*f_3/(103680*epsilon**2) + f_5/(2592*epsilon**2) - 5543/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 79/(248832*epsilon**3) - 7/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","3666":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","3667":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","3668":"-227*f_3/(622080*epsilon) - 180823/(806215680*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) + 91/(349920*epsilon**2) - 3913/(16796160*epsilon**3) - 79/(155520*epsilon**4) + 41/(38880*epsilon**5) - 1/(1944*epsilon**6)","3669":"-833*f_3/(1866240*epsilon) - f_5/(41472*epsilon) - pi**4/(518400*epsilon) + 17015/(53747712*epsilon) + 31*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 16613/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 425/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","3670":"-77*f_3/(466560*epsilon) - f_5/(41472*epsilon) - 41*pi**4/(18662400*epsilon) + 109147/(268738560*epsilon) + 83*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 8813/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 569/(2239488*epsilon**3) - 709/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","3671":"467*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15349/(403107840*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 131081/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 607/(2099520*epsilon**3) - 497/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","3672":"f_3**2/(51840*epsilon) - 47*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 13*pi**4/(37324800*epsilon) + 5513/(11197440*epsilon) - 13*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3673":"f_3/(2430*epsilon) - f_5/(51840*epsilon) - 188243/(268738560*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) + 917/(13436928*epsilon**2) - f_3/(8640*epsilon**3) + 5611/(11197440*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3674":"43*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 11899/(26873856*epsilon) - f_3/(25920*epsilon**2) - 1445/(4478976*epsilon**2) + 251/(622080*epsilon**3) - 43/(155520*epsilon**4) + 1/(12960*epsilon**5)","3675":"23*f_3/(31104*epsilon) + 7*f_5/(51840*epsilon) + pi**4/(345600*epsilon) + 58033/(53747712*epsilon) + f_3/(34560*epsilon**2) - 15883/(13436928*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 4177/(11197440*epsilon**3) + 23/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","3676":"-11*f_3**2/(103680*epsilon) + 919*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 971/(11197440*epsilon) + 19*pi**4/(3110400*epsilon) + 19*f_3/(25920*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(7776*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3677":"43*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 18941/(134369280*epsilon) - f_3/(25920*epsilon**2) - 5029/(22394880*epsilon**2) + 239/(622080*epsilon**3) - 43/(155520*epsilon**4) + 1/(12960*epsilon**5)","3678":"-16217/(89579520*epsilon) - 6191/(8957952*epsilon**2) + 1099/(14929920*epsilon**3) + 143/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3679":"161*f_3/(103680*epsilon) + f_5/(1296*epsilon) - 6827/(3732480*epsilon) + 17/(25920*epsilon**2) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","3680":"161*f_3/(103680*epsilon) + f_5/(1296*epsilon) - 6827/(3732480*epsilon) + 17/(25920*epsilon**2) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","3681":"-11/(87480*epsilon) - 22333/(44789760*epsilon**2) + 3547/(14929920*epsilon**3) + 37/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3682":"11*f_3**2/(103680*epsilon) + 3923*f_3/(3732480*epsilon) + 13*f_5/(51840*epsilon) - 84811/(44789760*epsilon) - 49*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) - 49*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(172800*epsilon**2) + 5347/(7464960*epsilon**2) + f_3/(1440*epsilon**3) - 73/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 41/(51840*epsilon**4) - 1/(4320*epsilon**5)","3683":"11*f_3**2/(103680*epsilon) + 899*f_3/(3732480*epsilon) + 13*f_5/(51840*epsilon) - 34321/(44789760*epsilon) - 37*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) - 37*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 3007/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 23/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 41/(51840*epsilon**4) - 1/(4320*epsilon**5)","3684":"76451/(134369280*epsilon) - 4993/(22394880*epsilon**2) + 227/(622080*epsilon**3) - 43/(155520*epsilon**4) + 1/(12960*epsilon**5)","3685":"13*f_3/(20736*epsilon) + f_5/(1296*epsilon) - 3227/(3732480*epsilon) + 11/(25920*epsilon**2) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","3686":"30713/(134369280*epsilon) - 2797/(22394880*epsilon**2) + 43/(124416*epsilon**3) - 43/(155520*epsilon**4) + 1/(12960*epsilon**5)","3687":"169*f_3/(103680*epsilon) + f_5/(864*epsilon) - 6251/(3732480*epsilon) + 11/(25920*epsilon**2) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","3688":"11*f_3/(82944*epsilon) - f_5/(11520*epsilon) - 31*pi**4/(12441600*epsilon) + 2041/(14929920*epsilon) - 31*f_3/(103680*epsilon**2) - 83/(11197440*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 433/(7464960*epsilon**3) + 233/(207360*epsilon**4) - 113/(51840*epsilon**5) + 1/(864*epsilon**6)","3689":"73*f_3/(103680*epsilon) + f_5/(864*epsilon) - 2651/(3732480*epsilon) + 1/(5184*epsilon**2) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","3690":"91*f_3/(933120*epsilon) - 53*f_5/(207360*epsilon) - 19*pi**4/(9331200*epsilon) + 110399/(483729408*epsilon) - f_3/(124416*epsilon**2) - 135029/(806215680*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 20777/(67184640*epsilon**3) - 2257/(5598720*epsilon**4) + 103/(466560*epsilon**5) - 1/(19440*epsilon**6)","3691":"-421*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 888101/(4837294080*epsilon) + pi**4/(583200*epsilon) + f_3/(4860*epsilon**2) - pi**4/(6220800*epsilon**2) + 2215/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 469/(16796160*epsilon**3) - 631/(1119744*epsilon**4) + 77/(116640*epsilon**5) - 1/(3888*epsilon**6)","3692":"-101*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 65801/(1209323520*epsilon) - pi**4/(2073600*epsilon) - 47*f_3/(207360*epsilon**2) - 1403/(100776960*epsilon**2) + f_3/(3456*epsilon**3) + 59921/(134369280*epsilon**3) - 6427/(11197440*epsilon**4) + 271/(933120*epsilon**5) - 1/(15552*epsilon**6)","3693":"37*f_3/(51840*epsilon) + f_5/(960*epsilon) - 127189/(67184640*epsilon) + 17*pi**4/(6220800*epsilon) - f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) + 8803/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 46883/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3694":"37*f_3/(103680*epsilon) - pi**4/(345600*epsilon) + 11303/(89579520*epsilon) - f_3/(2880*epsilon**2) + 1/(38880*epsilon**2) + 91/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","3695":"49*f_3/(34560*epsilon) + f_5/(5760*epsilon) - 57685/(26873856*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(518400*epsilon**2) - 593/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 8167/(8957952*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3696":"7*f_3**2/(17280*epsilon) + 1321*f_3/(3732480*epsilon) - 31*f_5/(34560*epsilon) - 9301/(11197440*epsilon) - 277*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) - 277*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3697":"17*f_3**2/(17280*epsilon) - 2927*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 1651/(11197440*epsilon) + 179*pi**4/(37324800*epsilon) + 179*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 113/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3698":"23*f_3**2/(25920*epsilon) - 2875*f_3/(746496*epsilon) + 19*f_5/(5760*epsilon) - 17*pi**6/(19595520*epsilon) + 2849/(11197440*epsilon) + 299*pi**4/(37324800*epsilon) + 299*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 437/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3699":"317*f_3/(622080*epsilon) - 7*f_5/(23040*epsilon) - 60203/(179159040*epsilon) - 7*pi**4/(6220800*epsilon) - 73*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 15253/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 1063/(3732480*epsilon**3) - 67/(124416*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","3700":"-13*f_3**2/(103680*epsilon) - 77*f_3/(414720*epsilon) - 35*f_5/(62208*epsilon) - 259/(3317760*epsilon) + pi**6/(6531840*epsilon) + 247*pi**4/(55987200*epsilon) + 247*f_3/(466560*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(373248*epsilon**2) - 31/(2799360*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 271/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","3701":"-89*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - 51641/(322486272*epsilon) + 19*pi**4/(24883200*epsilon) + 19*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 8563/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 3427/(33592320*epsilon**3) - 91/(311040*epsilon**4) + 41/(77760*epsilon**5) - 1/(3888*epsilon**6)","3702":"-707*f_3/(1866240*epsilon) - 13*f_5/(103680*epsilon) - 11*pi**4/(18662400*epsilon) + 41795/(53747712*epsilon) - 11*f_3/(155520*epsilon**2) + pi**4/(3110400*epsilon**2) + 80533/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 5459/(8957952*epsilon**3) - 23/(46080*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","3703":"23*f_3/(933120*epsilon) + f_5/(12960*epsilon) - pi**4/(248832*epsilon) + 86701/(268738560*epsilon) + f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 26141/(89579520*epsilon**2) + f_3/(25920*epsilon**3) - 785/(2239488*epsilon**3) - 673/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","3704":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","3705":"11*f_3/(46656*epsilon) + f_5/(23040*epsilon) - 83021/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 9437/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 5837/(11197440*epsilon**3) - 1469/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","3706":"-f_3**2/(17280*epsilon) + 5077*f_3/(11197440*epsilon) + 77*f_5/(103680*epsilon) - 151*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) + 1297/(7464960*epsilon) - 151*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) - 367/(11197440*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 49/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(25920*epsilon**4) - 1/(3240*epsilon**5)","3707":"-643*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 485719/(806215680*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 433/(4478976*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 8437/(8957952*epsilon**3) - 4219/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","3708":"-41*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 12823/(35831808*epsilon) - pi**4/(518400*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(4478976*epsilon**2) + f_3/(1440*epsilon**3) + 991/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","3709":"19*f_3**2/(17280*epsilon) - 799*f_3/(2239488*epsilon) + 77*f_5/(103680*epsilon) - 151*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) + 5707/(7464960*epsilon) - 151*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + 929/(11197440*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 67/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(25920*epsilon**4) - 1/(3240*epsilon**5)","3710":"13*f_3**2/(25920*epsilon) + 7369*f_3/(3732480*epsilon) - 77*f_5/(25920*epsilon) - 229*pi**4/(37324800*epsilon) - 2857/(11197440*epsilon) + 23*pi**6/(19595520*epsilon) - 229*f_3/(311040*epsilon**2) + 13*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 131/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3711":"17*f_3**2/(51840*epsilon) + 6073*f_3/(3732480*epsilon) - 91*f_5/(34560*epsilon) - 13*pi**4/(1492992*epsilon) + 559/(2239488*epsilon) + 19*pi**6/(9797760*epsilon) - 65*f_3/(62208*epsilon**2) + 41*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3712":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","3713":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","3714":"f_3**2/(10368*epsilon) + 4777*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 9859/(11197440*epsilon) + 251*pi**4/(37324800*epsilon) + 251*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 257/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3715":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","3716":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","3717":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","3718":"29*f_3/(276480*epsilon) + 7*f_5/(207360*epsilon) - 7*pi**4/(8294400*epsilon) + 222691/(1612431360*epsilon) - f_3/(41472*epsilon**2) - 319/(1492992*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 20891/(67184640*epsilon**3) - 31/(93312*epsilon**4) + 31/(155520*epsilon**5) - 1/(19440*epsilon**6)","3719":"-f_3/(414720*epsilon) - f_5/(8640*epsilon) + 349/(14929920*epsilon) + pi**4/(497664*epsilon) - f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 149/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 571/(14929920*epsilon**3) + 73/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","3720":"151*f_3/(622080*epsilon) - f_5/(4320*epsilon) + 3113/(44789760*epsilon) + pi**4/(1244160*epsilon) - 11*f_3/(20736*epsilon**2) - 4391/(89579520*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 17/(248832*epsilon**3) + 137/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","3721":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","3722":"19*f_3/(77760*epsilon) - 7*f_5/(23040*epsilon) - 16249/(179159040*epsilon) + pi**4/(1244160*epsilon) - 17*f_3/(41472*epsilon**2) - pi**4/(691200*epsilon**2) + 2159/(2799360*epsilon**2) + f_3/(1440*epsilon**3) + 299/(3732480*epsilon**3) - 133/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","3723":"107*f_3/(1244160*epsilon) + 59*f_5/(103680*epsilon) - 260369/(268738560*epsilon) + 19*pi**4/(4147200*epsilon) + 43*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) + 4099/(67184640*epsilon**2) - f_3/(2880*epsilon**3) + 8419/(11197440*epsilon**3) + 1/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3724":"-5*f_3**2/(10368*epsilon) + 2609*f_3/(3732480*epsilon) - 49*f_5/(103680*epsilon) - 5*pi**4/(1492992*epsilon) - 11/(41472*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 119/(466560*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","3725":"31*f_3**2/(51840*epsilon) + 1589*f_3/(746496*epsilon) - 343*f_5/(103680*epsilon) - 373*pi**4/(37324800*epsilon) - 3811/(11197440*epsilon) + pi**6/(699840*epsilon) - 373*f_3/(311040*epsilon**2) + 31*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 31/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3726":"-689*f_3/(2239488*epsilon) - 7*f_5/(622080*epsilon) + 29*pi**4/(55987200*epsilon) + 5286323/(7255941120*epsilon) + 29*f_3/(466560*epsilon**2) - 595633/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 42967/(100776960*epsilon**3) + 6067/(16796160*epsilon**4) - 83/(699840*epsilon**5) + 1/(58320*epsilon**6)","3727":"-257*f_3/(1244160*epsilon) - 59*f_5/(103680*epsilon) - 13*pi**4/(4147200*epsilon) + 69523/(89579520*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 11273/(16796160*epsilon**2) + f_3/(8640*epsilon**3) + 3583/(5598720*epsilon**3) - 37/(38880*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","3728":"1172041/(2418647040*epsilon) + 13679/(50388480*epsilon**2) - 5179/(16796160*epsilon**3) + 77/(699840*epsilon**4) - 1/(58320*epsilon**5)","3729":"37*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(414720*epsilon) + 173/(2985984*epsilon) - f_3/(3456*epsilon**2) - 227/(622080*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 59/(103680*epsilon**3) + 1/(2160*epsilon**4)","3730":"11*f_3/(41472*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(414720*epsilon) - 2051/(14929920*epsilon) - f_3/(3456*epsilon**2) - 13/(124416*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 59/(103680*epsilon**3) + 1/(2160*epsilon**4)","3731":"13*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 139*f_3/(311040*epsilon) - 283*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3732":"29*f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 227*f_3/(62208*epsilon) - 821*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3733":"121*f_3/(622080*epsilon) + 7*f_5/(51840*epsilon) - 8873/(53747712*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 10087/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1679/(5598720*epsilon**3) + 101/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3734":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 77*f_3/(31104*epsilon) - 41*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3735":"7*f_3**2/(5184*epsilon) - 73*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) - 101*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3736":"-1807*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) + 11*pi**4/(22394880*epsilon) + 3913/(25194240*epsilon) + 11*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 34939/(537477120*epsilon**2) - f_3/(77760*epsilon**3) + 181/(16796160*epsilon**3) - 2471/(11197440*epsilon**4) + 17/(58320*epsilon**5) - 1/(7776*epsilon**6)","3737":"149*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(777600*epsilon) - 2789/(53747712*epsilon) - f_3/(6480*epsilon**2) + pi**4/(6220800*epsilon**2) + 4955/(53747712*epsilon**2) + f_3/(51840*epsilon**3) + 2003/(5598720*epsilon**3) + 13/(124416*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3738":"199*f_3/(311040*epsilon) + 121*f_5/(25920*epsilon) - 9341/(3732480*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) - 223/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","3739":"79*f_3/(155520*epsilon) - pi**4/(1555200*epsilon) - 19/(1658880*epsilon) - f_3/(12960*epsilon**2) - 2963/(8957952*epsilon**2) + 163/(414720*epsilon**3) - 19/(103680*epsilon**4) + 1/(25920*epsilon**5)","3740":"43*f_3/(41472*epsilon) - 72703/(89579520*epsilon) - pi**4/(1555200*epsilon) - 19*f_3/(51840*epsilon**2) + 8237/(67184640*epsilon**2) + 287/(1866240*epsilon**3) - 17/(155520*epsilon**4) + 1/(38880*epsilon**5)","3741":"-29*f_3/(41472*epsilon) - 143087/(134369280*epsilon) - pi**4/(414720*epsilon) + f_3/(1728*epsilon**2) + 767/(1119744*epsilon**2) - 367/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","3742":"79*f_3/(155520*epsilon) - pi**4/(1555200*epsilon) - 19/(1658880*epsilon) - f_3/(12960*epsilon**2) - 2963/(8957952*epsilon**2) + 163/(414720*epsilon**3) - 19/(103680*epsilon**4) + 1/(25920*epsilon**5)","3743":"-f_3/(25920*epsilon) - 24709/(44789760*epsilon) + 2803/(14929920*epsilon**2) - 193/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","3744":"-29*f_3/(25920*epsilon) + pi**4/(518400*epsilon) + 32261/(44789760*epsilon) + f_3/(4320*epsilon**2) - 433/(2985984*epsilon**2) - 169/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","3745":"-143/(552960*epsilon) - 11287/(44789760*epsilon**2) + 31/(82944*epsilon**3) - 19/(103680*epsilon**4) + 1/(25920*epsilon**5)","3746":"-17*f_3/(17280*epsilon) + pi**4/(518400*epsilon) + 5329/(8957952*epsilon) + f_3/(4320*epsilon**2) - 1589/(14929920*epsilon**2) - 169/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","3747":"-f_3/(5184*epsilon) - 5201/(8957952*epsilon) + 3379/(14929920*epsilon**2) - 193/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","3748":"-11*f_3**2/(3240*epsilon) - 773*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 565*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 17*pi**6/(1959552*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 61*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3749":"11*f_3/(207360*epsilon) - 43459/(1612431360*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 1523/(80621568*epsilon**2) - 2101/(33592320*epsilon**3) - 167/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","3750":"79*f_3**2/(103680*epsilon) - 14273*f_3/(3732480*epsilon) + 19*f_5/(6480*epsilon) - 13213/(11197440*epsilon) + 7*pi**4/(1555200*epsilon) + pi**6/(1399680*epsilon) + 7*f_3/(12960*epsilon**2) + 31*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3751":"329*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 11717/(53747712*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 1957/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1679/(5598720*epsilon**3) + 137/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","3752":"7*f_3**2/(4320*epsilon) - pi**4*f_3/(77760*epsilon) + 3853*f_3/(311040*epsilon) - 1633*f_5/(77760*epsilon) + f_7/(1296*epsilon) - 109*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(1296*epsilon**2) - 109*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3753":"-f_3**2/(4320*epsilon) - pi**4*f_3/(194400*epsilon) + 1417*f_3/(311040*epsilon) - 1781*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 89*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(3240*epsilon**2) - 89*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3754":"-31*f_3**2/(4320*epsilon) - 145*f_3/(31104*epsilon) + pi**4*f_3/(48600*epsilon) + 667*f_5/(31104*epsilon) - 377*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + 13*pi**4/(311040*epsilon) + f_3**2/(810*epsilon**2) + 13*f_3/(2592*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3755":"-19*f_3**2/(5184*epsilon) - 1361*f_3/(311040*epsilon) + pi**4*f_3/(77760*epsilon) + 379*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - 19*pi**6/(1959552*epsilon) - 47521/(11197440*epsilon) + 61*pi**4/(3110400*epsilon) + f_3**2/(1296*epsilon**2) + 61*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 763/(311040*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 23/(25920*epsilon**3) + 1/(6480*epsilon**4)","3756":"-f_3**2/(540*epsilon) - 1049*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 433*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + pi**4/(19200*epsilon) + f_3**2/(3240*epsilon**2) + f_3/(160*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3757":"23*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 1999*f_3/(311040*epsilon) - 719*f_5/(38880*epsilon) + 797*f_7/(207360*epsilon) - 119*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(3240*epsilon**2) - 119*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3758":"137*f_3**2/(25920*epsilon) - 1181*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) - 1181*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3759":"83*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 883*f_3/(311040*epsilon) - 793*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3760":"173*f_3**2/(103680*epsilon) - 18017*f_3/(3732480*epsilon) - 13*f_5/(51840*epsilon) + pi**4/(124416*epsilon) + 19*pi**6/(19595520*epsilon) + 4219/(2239488*epsilon) + 5*f_3/(5184*epsilon**2) + 41*f_5/(51840*epsilon**2) - 5/(3888*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2160*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3761":"-47*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 285899/(268738560*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 5533/(22394880*epsilon**2) - f_3/(25920*epsilon**3) + 10547/(22394880*epsilon**3) - 697/(622080*epsilon**4) + 11/(10368*epsilon**5) - 1/(2592*epsilon**6)","3762":"-f_3**2/(2304*epsilon) + 8263*f_3/(3732480*epsilon) - 173*f_5/(51840*epsilon) - 4699/(11197440*epsilon) + pi**4/(518400*epsilon) + pi**6/(816480*epsilon) + f_3/(4320*epsilon**2) + 17*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 71/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3763":"113*f_3/(373248*epsilon) + f_5/(5184*epsilon) - 11357/(80621568*epsilon) - pi**4/(3732480*epsilon) - f_3/(31104*epsilon**2) - 30413/(806215680*epsilon**2) + 4837/(13436928*epsilon**3) - 589/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","3764":"f_3**2/(20736*epsilon) + 2503*f_3/(3732480*epsilon) - 79*f_5/(25920*epsilon) + pi**4/(207360*epsilon) + 19*pi**6/(19595520*epsilon) + 12329/(11197440*epsilon) + f_3/(1728*epsilon**2) + 41*f_5/(51840*epsilon**2) - 137/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3765":"-115*f_3/(373248*epsilon) - 11*f_5/(311040*epsilon) - 11029/(161243136*epsilon) + pi**4/(691200*epsilon) + f_3/(5760*epsilon**2) - 213761/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 44381/(67184640*epsilon**3) - 703/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","3766":"61*f_3**2/(103680*epsilon) + 3727*f_3/(3732480*epsilon) - 37*f_5/(12960*epsilon) - pi**6/(19595520*epsilon) + 1223/(11197440*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3767":"-11*f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 606769/(2418647040*epsilon) + f_3/(155520*epsilon**2) + 3265/(10077696*epsilon**2) - 5287/(16796160*epsilon**3) + 77/(699840*epsilon**4) - 1/(58320*epsilon**5)","3768":"5*f_3**2/(6912*epsilon) + 8911*f_3/(3732480*epsilon) - 263*f_5/(51840*epsilon) + 1223/(11197440*epsilon) + pi**4/(622080*epsilon) + pi**6/(816480*epsilon) + f_3/(5184*epsilon**2) + 17*f_5/(17280*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3769":"-f_3**2/(576*epsilon) - 257*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) - 47*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(217728*epsilon) - 157/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(2880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","3770":"11*f_3**2/(12960*epsilon) - pi**4*f_3/(194400*epsilon) + 769*f_3/(311040*epsilon) - 941*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 49*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 49*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3771":"11*f_3**2/(103680*epsilon) - 353*f_3/(746496*epsilon) + 67*f_5/(103680*epsilon) - 73*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 415477/(268738560*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 3151/(2799360*epsilon**2) + 7*f_3/(8640*epsilon**3) - 97/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","3772":"19*f_3**2/(17280*epsilon) + 15661*f_3/(11197440*epsilon) - 41*f_5/(103680*epsilon) - 547*pi**4/(37324800*epsilon) - 57053/(44789760*epsilon) - pi**6/(3265920*epsilon) - 277*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + 17*pi**4/(3110400*epsilon**2) + 1723/(1399680*epsilon**2) + 17*f_3/(25920*epsilon**3) - 559/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(2592*epsilon**4) - 1/(12960*epsilon**5)","3773":"19*f_3**2/(12960*epsilon) - 443*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 151*f_5/(38880*epsilon) - 19*f_7/(2592*epsilon) - 29*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(1296*epsilon**2) - 29*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3774":"-41*f_3/(51840*epsilon) - 31*f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 365/(62208*epsilon) - f_3/(480*epsilon**2) + pi**4/(129600*epsilon**2) + 607/(373248*epsilon**2) + f_3/(1080*epsilon**3) - 31/(19440*epsilon**3) + 1/(2592*epsilon**4)","3775":"17*f_3**2/(25920*epsilon) - 301*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 181*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 17*pi**6/(1959552*epsilon) - 133/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","3776":"-433*f_3/(103680*epsilon) + 7*f_5/(2160*epsilon) + 5/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(5184*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3777":"13*f_3**2/(103680*epsilon) + 853*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 173/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13/(87480*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3778":"-25739/(806215680*epsilon) + 112963/(483729408*epsilon**2) - 98753/(201553920*epsilon**3) + 43/(93312*epsilon**4) - 299/(1399680*epsilon**5) + 1/(23328*epsilon**6)","3779":"f_3**2/(4320*epsilon) + pi**4*f_3/(388800*epsilon) + 781*f_3/(311040*epsilon) - 133*f_5/(77760*epsilon) - 359*f_7/(51840*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(6480*epsilon**2) - 23*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3780":"-13*f_3**2/(103680*epsilon) - 77*f_3/(414720*epsilon) - 35*f_5/(62208*epsilon) - 259/(3317760*epsilon) + pi**6/(6531840*epsilon) + 247*pi**4/(55987200*epsilon) + 247*f_3/(466560*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(373248*epsilon**2) - 31/(2799360*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 271/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","3781":"-5*f_3**2/(10368*epsilon) + 3347*f_3/(3732480*epsilon) + 11*f_5/(34560*epsilon) - 52769/(89579520*epsilon) - 161*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) - 161*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 359/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","3782":"7*f_3**2/(1728*epsilon) - 1553*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) - 13*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) - f_3**2/(810*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3783":"101*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 547*f_3/(311040*epsilon) - 1811*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3784":"11*f_3**2/(311040*epsilon) + 541*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 721/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 73/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 1/(14580*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3785":"f_3**2/(34560*epsilon) + 41*f_3/(746496*epsilon) - 97*f_5/(155520*epsilon) - 59*pi**4/(11197440*epsilon) - 1763/(11197440*epsilon) + pi**6/(9797760*epsilon) - 59*f_3/(93312*epsilon**2) + f_5/(17280*epsilon**2) + 163/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3786":"-227*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(460800*epsilon) + 13583/(44789760*epsilon) - f_3/(3840*epsilon**2) + 1463/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 2179/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3787":"-f_3**2/(192*epsilon) - 161*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 439*f_5/(31104*epsilon) - 13*f_7/(5760*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3788":"67*f_3/(77760*epsilon) - f_5/(2304*epsilon) - 147187/(268738560*epsilon) - 11*pi**4/(6220800*epsilon) - 11*f_3/(51840*epsilon**2) + 5219/(26873856*epsilon**2) + 359/(1119744*epsilon**3) + 251/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","3789":"53*f_3**2/(25920*epsilon) - 461*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) - 611*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3790":"61*f_3**2/(25920*epsilon) - 1241*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) + 107*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) - f_3**2/(810*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3791":"19*f_3**2/(25920*epsilon) - 881*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) - 401*f_5/(155520*epsilon) + f_7/(288*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3792":"247*f_3/(1244160*epsilon) + 7*f_5/(13824*epsilon) - pi**4/(345600*epsilon) - 45703/(268738560*epsilon) - f_3/(7680*epsilon**2) - 26663/(134369280*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 251/(1119744*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","3793":"-961*f_3/(103680*epsilon) + 73*f_5/(8640*epsilon) + pi**4/(115200*epsilon) + 421/(311040*epsilon) + f_3/(960*epsilon**2) - 17/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3794":"23*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 2131*f_3/(311040*epsilon) - 883*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3795":"-41*f_3/(124416*epsilon) - 71*f_5/(34560*epsilon) - pi**4/(194400*epsilon) + 46747/(22394880*epsilon) - f_3/(1620*epsilon**2) + pi**4/(518400*epsilon**2) + 45781/(134369280*epsilon**2) + f_3/(4320*epsilon**3) + 1609/(5598720*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","3796":"91*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 151*f_3/(311040*epsilon) - 1181*f_5/(155520*epsilon) - 23*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3797":"13*f_3**2/(103680*epsilon) + 1597*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 1753/(2239488*epsilon) - 331*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 331*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 89/(174960*epsilon**2) + 7*f_3/(19440*epsilon**3) - 1/(5832*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3798":"-29719*f_3/(11197440*epsilon) + 67*f_5/(51840*epsilon) - pi**6/(2177280*epsilon) + 33787/(33592320*epsilon) + 397*pi**4/(37324800*epsilon) + 397*f_3/(311040*epsilon**2) - f_5/(3240*epsilon**2) - 125/(186624*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(25920*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3799":"-f_3**2/(11520*epsilon) - 205*f_3/(746496*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) - 2359/(11197440*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(31104*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3800":"79*f_3/(155520*epsilon) - 793/(1658880*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - 3799/(44789760*epsilon**2) + 139/(414720*epsilon**3) - 19/(103680*epsilon**4) + 1/(25920*epsilon**5)","3801":"8158411/(14511882240*epsilon) - 50197/(2418647040*epsilon**2) - 26441/(100776960*epsilon**3) + 7361/(33592320*epsilon**4) - 71/(699840*epsilon**5) + 1/(46656*epsilon**6)","3802":"-f_3**2/(2880*epsilon) - 163*f_3/(5598720*epsilon) + 37*f_5/(51840*epsilon) - pi**4/(82944*epsilon) + pi**6/(3265920*epsilon) + 4823/(5598720*epsilon) - 5*f_3/(3456*epsilon**2) + f_5/(12960*epsilon**2) + 2699/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 1/(810*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 1/(960*epsilon**4) - 1/(3240*epsilon**5)","3803":"-79*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + 7*pi**4/(24883200*epsilon) + 66143/(1612431360*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 2269/(403107840*epsilon**2) - f_3/(51840*epsilon**3) - 539/(6718464*epsilon**3) - 149/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","3804":"-133*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 14711/(268738560*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 7073/(14929920*epsilon**2) + f_3/(25920*epsilon**3) - 377/(2985984*epsilon**3) - 523/(746496*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","3805":"221*f_3/(207360*epsilon) - f_5/(3240*epsilon) - 325763/(268738560*epsilon) + 23*pi**4/(6220800*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 20569/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 9499/(11197440*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3806":"-f_3**2/(1920*epsilon) + 599*f_3/(3732480*epsilon) + 43*f_5/(103680*epsilon) - 107051/(89579520*epsilon) + 13*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 13*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 271/(165888*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 77/(124416*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","3807":"-f_3/(7680*epsilon) - 75997/(806215680*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 5111/(67184640*epsilon**2) + 1603/(5598720*epsilon**3) - 91/(466560*epsilon**4) + 1/(19440*epsilon**5)","3808":"-f_3/(17280*epsilon) - 19997/(33592320*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 8023/(11197440*epsilon**2) + 5/(15552*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","3809":"11*f_3/(186624*epsilon) - 53*f_5/(207360*epsilon) - 19*pi**4/(9331200*epsilon) + 362797/(2418647040*epsilon) - f_3/(124416*epsilon**2) - 11837/(806215680*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 2845/(13436928*epsilon**3) - 2113/(5598720*epsilon**4) + 103/(466560*epsilon**5) - 1/(19440*epsilon**6)","3810":"-f_3/(17280*epsilon) - 19997/(33592320*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 8023/(11197440*epsilon**2) + 5/(15552*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","3811":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","3812":"44047/(100776960*epsilon) - 245333/(806215680*epsilon**2) + 57209/(67184640*epsilon**3) - 197/(186624*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","3813":"-17*f_3/(23040*epsilon) - f_5/(2592*epsilon) + 4889/(8398080*epsilon) - 62573/(268738560*epsilon**2) + 59/(87480*epsilon**3) + 43/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","3814":"-13*f_3**2/(34560*epsilon) - 349*f_3/(746496*epsilon) - 7*f_5/(5760*epsilon) + 133/(2239488*epsilon) + pi**6/(2177280*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3815":"-23*f_3**2/(17280*epsilon) + 19717*f_3/(2239488*epsilon) - 1391*f_5/(103680*epsilon) - 11*pi**4/(1492992*epsilon) + 74989/(33592320*epsilon) + 11*pi**6/(3265920*epsilon) - 55*f_3/(62208*epsilon**2) + 67*f_5/(25920*epsilon**2) - 1039/(933120*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2880*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3816":"-151*f_3/(207360*epsilon) - f_5/(1728*epsilon) - pi**4/(2073600*epsilon) + 60061/(89579520*epsilon) - f_3/(17280*epsilon**2) + 59411/(268738560*epsilon**2) - 13457/(22394880*epsilon**3) + 101/(77760*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","3817":"17*f_3**2/(4320*epsilon) - pi**4*f_3/(77760*epsilon) + 1333*f_3/(311040*epsilon) - 71*f_5/(9720*epsilon) - 19*f_7/(2592*epsilon) - 109*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(1296*epsilon**2) - 109*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3818":"5*f_3/(13824*epsilon) + 11*f_5/(103680*epsilon) - 17*pi**4/(6220800*epsilon) + 1687/(44789760*epsilon) - 17*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 114023/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 26309/(22394880*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","3819":"259*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 271/(44789760*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 30361/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 739/(14929920*epsilon**3) + 151/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3820":"29*f_3/(34560*epsilon) + f_5/(13824*epsilon) - 35561/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 30883/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 809/(3732480*epsilon**3) + 131/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3821":"13*f_3**2/(34560*epsilon) + 169*f_3/(746496*epsilon) + 7*f_5/(6912*epsilon) - 11*pi**4/(1555200*epsilon) - pi**6/(2177280*epsilon) + 1751/(9953280*epsilon) - 11*f_3/(12960*epsilon**2) - 7*f_5/(17280*epsilon**2) + 13/(58320*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 41/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","3822":"29*f_3/(34560*epsilon) + f_5/(13824*epsilon) - 35561/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 30883/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 809/(3732480*epsilon**3) + 131/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3823":"-f_3**2/(2880*epsilon) - 49*f_3/(207360*epsilon) - 61*f_5/(103680*epsilon) + 29*pi**4/(6220800*epsilon) + 208697/(268738560*epsilon) + 5*f_3/(20736*epsilon**2) - 64079/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 7849/(11197440*epsilon**3) + 11/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","3824":"-f_3**2/(5760*epsilon) + 889*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - 13099/(11197440*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 247/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3825":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","3826":"-19*f_3**2/(51840*epsilon) - 14447*f_3/(3732480*epsilon) + 43*f_5/(11520*epsilon) - 11*pi**6/(9797760*epsilon) + 12353/(11197440*epsilon) + 563*pi**4/(37324800*epsilon) + 563*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 1013/(933120*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 49/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3827":"467*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15349/(403107840*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 131081/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 607/(2099520*epsilon**3) - 497/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","3828":"5*f_3**2/(10368*epsilon) - 5303*f_3/(3732480*epsilon) + 89*f_5/(34560*epsilon) - 4117/(11197440*epsilon) - 133*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 133*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 53/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3829":"-89*f_3**2/(51840*epsilon) + 869*f_3/(311040*epsilon) - f_5/(8640*epsilon) - 41*pi**4/(3110400*epsilon) - 10307/(11197440*epsilon) + 5*pi**6/(3919104*epsilon) - 397*f_3/(155520*epsilon**2) - 17*f_5/(25920*epsilon**2) + 341/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 433/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","3830":"-f_3**2/(1440*epsilon) + 239*f_3/(311040*epsilon) - 11*f_5/(51840*epsilon) - 31*pi**4/(3110400*epsilon) + 16531/(11197440*epsilon) - 319*f_3/(155520*epsilon**2) + f_5/(1440*epsilon**2) - 119/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 397/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","3831":"-f_3/(7680*epsilon) - 75997/(806215680*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) - 5111/(67184640*epsilon**2) + 1603/(5598720*epsilon**3) - 91/(466560*epsilon**4) + 1/(19440*epsilon**5)","3832":"-89*f_3/(311040*epsilon) - 10865/(17915904*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 373/(5598720*epsilon**2) + 941/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","3833":"-f_3/(6480*epsilon) - 227*f_5/(51840*epsilon) - pi**4/(69120*epsilon) + 20299/(3732480*epsilon) - f_3/(576*epsilon**2) + pi**4/(172800*epsilon**2) + 79/(51840*epsilon**2) + f_3/(1440*epsilon**3) - 29/(25920*epsilon**3) + 1/(4320*epsilon**4)","3834":"-29*f_3/(25920*epsilon) - 59*f_5/(17280*epsilon) - pi**4/(69120*epsilon) + 20299/(3732480*epsilon) - f_3/(576*epsilon**2) + pi**4/(172800*epsilon**2) + 79/(51840*epsilon**2) + f_3/(1440*epsilon**3) - 29/(25920*epsilon**3) + 1/(4320*epsilon**4)","3835":"-f_3/(6480*epsilon) - 227*f_5/(51840*epsilon) - pi**4/(69120*epsilon) + 20299/(3732480*epsilon) - f_3/(576*epsilon**2) + pi**4/(172800*epsilon**2) + 79/(51840*epsilon**2) + f_3/(1440*epsilon**3) - 29/(25920*epsilon**3) + 1/(4320*epsilon**4)","3836":"-185*f_3/(248832*epsilon) + 11*f_5/(5760*epsilon) - 113843/(89579520*epsilon) + 53*pi**4/(12441600*epsilon) + f_3/(1920*epsilon**2) - pi**4/(1036800*epsilon**2) + 5987/(89579520*epsilon**2) - f_3/(8640*epsilon**3) - 229/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3837":"557*f_3/(1244160*epsilon) + 7*f_5/(25920*epsilon) - 112727/(89579520*epsilon) + 67*pi**4/(12441600*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) - 61/(89579520*epsilon**2) - f_3/(8640*epsilon**3) + 347/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3838":"-401*f_3/(933120*epsilon) - f_5/(17280*epsilon) - 202411/(403107840*epsilon) - pi**4/(933120*epsilon) + 19*f_3/(62208*epsilon**2) - pi**4/(3110400*epsilon**2) + 18221/(89579520*epsilon**2) - f_3/(25920*epsilon**3) + 5297/(11197440*epsilon**3) - 1433/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","3839":"-79*f_3/(248832*epsilon) - f_5/(3456*epsilon) - 7*pi**4/(6220800*epsilon) + 537163/(2418647040*epsilon) + 7*f_3/(69120*epsilon**2) - 96509/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 19193/(67184640*epsilon**3) - 2221/(5598720*epsilon**4) + 103/(466560*epsilon**5) - 1/(19440*epsilon**6)","3840":"-395*f_3/(248832*epsilon) + 5*f_5/(3456*epsilon) - 673/(44789760*epsilon) + 71*pi**4/(12441600*epsilon) + 29*f_3/(17280*epsilon**2) - 95353/(89579520*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 7403/(14929920*epsilon**3) + 19/(46080*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3841":"551*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - 47*pi**4/(111974400*epsilon) - 1693/(604661760*epsilon) - 47*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 37379/(403107840*epsilon**2) + f_3/(77760*epsilon**3) - 20623/(67184640*epsilon**3) + 2893/(5598720*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","3842":"13*f_3**2/(34560*epsilon) - 6229*f_3/(3732480*epsilon) + 103*f_5/(51840*epsilon) - 53*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) + 31057/(14929920*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(172800*epsilon**2) + 20719/(14929920*epsilon**2) + f_3/(1440*epsilon**3) - 1079/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(20736*epsilon**4) - 1/(2880*epsilon**5)","3843":"11*f_3**2/(103680*epsilon) + 2681*f_3/(3732480*epsilon) - 31*f_5/(34560*epsilon) - 61*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 32173/(89579520*epsilon) - 61*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 361/(746496*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 11/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","3844":"11*f_3**2/(103680*epsilon) - 3439*f_3/(3732480*epsilon) + 107*f_5/(103680*epsilon) - 61*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 32173/(89579520*epsilon) - 61*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 361/(746496*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 11/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","3845":"-11*f_3/(20736*epsilon) - 19*f_5/(25920*epsilon) - pi**4/(115200*epsilon) + 293/(124416*epsilon) - f_3/(960*epsilon**2) + pi**4/(259200*epsilon**2) + 1667/(1866240*epsilon**2) + f_3/(2160*epsilon**3) - 47/(38880*epsilon**3) + 1/(2592*epsilon**4)","3846":"-f_3**2/(1920*epsilon) + 2267*f_3/(1492992*epsilon) + 187*f_5/(103680*epsilon) - 8579/(3981312*epsilon) - 553*pi**4/(74649600*epsilon) + pi**6/(13063680*epsilon) - 277*f_3/(207360*epsilon**2) - f_5/(1440*epsilon**2) + pi**4/(138240*epsilon**2) + 31243/(14929920*epsilon**2) + f_3/(1152*epsilon**3) - 511/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(8640*epsilon**5)","3847":"13*f_3**2/(34560*epsilon) - 7741*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 53*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) + 415477/(268738560*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 3151/(2799360*epsilon**2) + 7*f_3/(8640*epsilon**3) - 97/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","3848":"-91*f_3/(51840*epsilon) - 17*f_5/(6480*epsilon) - pi**4/(57600*epsilon) + 365/(62208*epsilon) - f_3/(480*epsilon**2) + pi**4/(129600*epsilon**2) + 607/(373248*epsilon**2) + f_3/(1080*epsilon**3) - 31/(19440*epsilon**3) + 1/(2592*epsilon**4)","3849":"971*f_3/(311040*epsilon) - 119*f_5/(207360*epsilon) - 93877/(67184640*epsilon) - 49*pi**4/(4147200*epsilon) - 13*f_3/(69120*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 157787/(134369280*epsilon**2) - 7*f_3/(25920*epsilon**3) - 9893/(11197440*epsilon**3) + 133/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3850":"-67*f_3/(34560*epsilon) + 23*f_5/(8640*epsilon) - 383/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 1/(8640*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3851":"7*f_3**2/(5184*epsilon) - 73*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) - 101*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3852":"379*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 7*pi**4/(3110400*epsilon) + 14021/(268738560*epsilon) - 11*f_3/(207360*epsilon**2) - 5851/(26873856*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 1147/(5598720*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","3853":"-97*f_3/(103680*epsilon) + f_5/(180*epsilon) - 1079/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(5184*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3854":"47*f_3/(93312*epsilon) + f_5/(155520*epsilon) - 2579/(3732480*epsilon) - pi**4/(373248*epsilon) - 5*f_3/(15552*epsilon**2) - 11/(58320*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","3855":"-67*f_3/(34560*epsilon) + 23*f_5/(8640*epsilon) - 383/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 1/(8640*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3856":"-113*f_3/(103680*epsilon) + 11*f_5/(2880*epsilon) - 731/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3857":"f_3**2/(51840*epsilon) + 3269*f_3/(3732480*epsilon) - 13*f_5/(34560*epsilon) - 17807/(11197440*epsilon) - pi**6/(2449440*epsilon) + 59*pi**4/(7464960*epsilon) + f_3/(768*epsilon**2) - 29*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 23/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3858":"f_3**2/(864*epsilon) - 6091*f_3/(3732480*epsilon) + 13*f_5/(8640*epsilon) - 11*pi**6/(6531840*epsilon) + 151*pi**4/(37324800*epsilon) + 4621/(11197440*epsilon) + 61*f_3/(34560*epsilon**2) + f_5/(4320*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3859":"7*f_3**2/(12960*epsilon) + 1399*f_3/(3732480*epsilon) - f_5/(1080*epsilon) - 241*pi**4/(37324800*epsilon) - 4543/(9953280*epsilon) + 13*pi**6/(19595520*epsilon) - 173*f_3/(103680*epsilon**2) - 13*f_5/(12960*epsilon**2) + pi**4/(69120*epsilon**2) + 15691/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 83/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","3860":"-25739/(806215680*epsilon) + 112963/(483729408*epsilon**2) - 98753/(201553920*epsilon**3) + 43/(93312*epsilon**4) - 299/(1399680*epsilon**5) + 1/(23328*epsilon**6)","3861":"13*f_3**2/(103680*epsilon) + 853*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 173/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13/(87480*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3862":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","3863":"-133*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 14711/(268738560*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 7073/(14929920*epsilon**2) + f_3/(25920*epsilon**3) - 377/(2985984*epsilon**3) - 523/(746496*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","3864":"f_3**2/(8640*epsilon) - 3607*f_3/(622080*epsilon) + 433*f_5/(69120*epsilon) - pi**6/(653184*epsilon) + 14383/(33592320*epsilon) + 17*pi**4/(1382400*epsilon) + 329*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 59293/(134369280*epsilon**2) + 19*pi**4/(6220800*epsilon**2) - 13*f_3/(25920*epsilon**3) - 173/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3865":"-13*f_3**2/(103680*epsilon) - 77*f_3/(414720*epsilon) - 35*f_5/(62208*epsilon) - 259/(3317760*epsilon) + pi**6/(6531840*epsilon) + 247*pi**4/(55987200*epsilon) + 247*f_3/(466560*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(373248*epsilon**2) - 31/(2799360*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 271/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","3866":"113*f_3/(373248*epsilon) + f_5/(5184*epsilon) - 11357/(80621568*epsilon) - pi**4/(3732480*epsilon) - f_3/(31104*epsilon**2) - 30413/(806215680*epsilon**2) + 4837/(13436928*epsilon**3) - 589/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","3867":"679*f_3/(1866240*epsilon) + f_5/(7776*epsilon) - 40189/(403107840*epsilon) - pi**4/(2332800*epsilon) - f_3/(19440*epsilon**2) + 214457/(806215680*epsilon**2) - 599/(1679616*epsilon**3) - 461/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","3868":"-115*f_3/(373248*epsilon) - 11*f_5/(311040*epsilon) - 11029/(161243136*epsilon) + pi**4/(691200*epsilon) + f_3/(5760*epsilon**2) - 213761/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 44381/(67184640*epsilon**3) - 703/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","3869":"f_3**2/(51840*epsilon) - 235*f_3/(746496*epsilon) - 59*f_5/(103680*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 18017/(16796160*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 935/(746496*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 559/(373248*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","3870":"529*f_3/(311040*epsilon) - f_5/(2304*epsilon) - 8801/(8957952*epsilon) - 19*pi**4/(6220800*epsilon) - 59*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 51049/(89579520*epsilon**2) + f_3/(2880*epsilon**3) - 109/(1244160*epsilon**3) + 137/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","3871":"-833*f_3/(1866240*epsilon) - f_5/(41472*epsilon) - pi**4/(518400*epsilon) + 17015/(53747712*epsilon) + 31*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 16613/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 425/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","3872":"f_3**2/(25920*epsilon) + 343*f_3/(248832*epsilon) - 109*f_5/(69120*epsilon) - pi**6/(1959552*epsilon) - 3533/(44789760*epsilon) + 103*pi**4/(12441600*epsilon) + 23*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - 48061/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1385/(2239488*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","3873":"-833*f_3/(1866240*epsilon) - f_5/(41472*epsilon) - pi**4/(518400*epsilon) + 17015/(53747712*epsilon) + 31*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 16613/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 425/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","3874":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","3875":"-5*f_3**2/(10368*epsilon) + 2663*f_3/(3732480*epsilon) - 47*f_5/(103680*epsilon) - 7*pi**4/(7464960*epsilon) + pi**6/(9797760*epsilon) + 19591/(89579520*epsilon) - 7*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","3876":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","3877":"551*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - 47*pi**4/(111974400*epsilon) - 1693/(604661760*epsilon) - 47*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 37379/(403107840*epsilon**2) + f_3/(77760*epsilon**3) - 20623/(67184640*epsilon**3) + 2893/(5598720*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","3878":"-5*f_3/(93312*epsilon) - f_5/(20736*epsilon) + pi**4/(37324800*epsilon) + 15151/(1451188224*epsilon) + f_3/(311040*epsilon**2) + 185411/(2418647040*epsilon**2) - 41771/(201553920*epsilon**3) + 2243/(8398080*epsilon**4) - 47/(279936*epsilon**5) + 1/(23328*epsilon**6)","3879":"-35393/(40310784*epsilon) - 66653/(100776960*epsilon**2) + 223007/(134369280*epsilon**3) - 4153/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","3880":"-19819/(20155392*epsilon) + 145009/(806215680*epsilon**2) + 5645/(6718464*epsilon**3) - 1397/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","3881":"-f_3/(41472*epsilon) - 11*f_5/(103680*epsilon) + 11*pi**4/(6220800*epsilon) + 5153/(26873856*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 18199/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 11623/(8957952*epsilon**3) + 67/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3882":"49*f_3/(69120*epsilon) + f_5/(2592*epsilon) - 2527/(2799360*epsilon) + pi**4/(1036800*epsilon) + 41*f_3/(51840*epsilon**2) - 30955/(26873856*epsilon**2) - f_3/(864*epsilon**3) + 1985/(1119744*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","3883":"169*f_3/(207360*epsilon) + f_5/(1728*epsilon) - 240427/(268738560*epsilon) + pi**4/(691200*epsilon) + 11*f_3/(12960*epsilon**2) - 2371/(3359232*epsilon**2) - f_3/(864*epsilon**3) + 14893/(44789760*epsilon**3) + 79/(82944*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","3884":"239*f_3/(311040*epsilon) + f_5/(864*epsilon) - 81857/(44789760*epsilon) + 11*pi**4/(3110400*epsilon) - f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 174347/(268738560*epsilon**2) - f_3/(4320*epsilon**3) - 2209/(11197440*epsilon**3) + 457/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","3885":"-97*f_3/(103680*epsilon) + f_5/(180*epsilon) - 1079/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(5184*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","3886":"773*f_3/(1244160*epsilon) + 19*f_5/(103680*epsilon) - 243821/(268738560*epsilon) + 19*pi**4/(12441600*epsilon) - f_3/(6480*epsilon**2) + 6151/(67184640*epsilon**2) + 5647/(11197440*epsilon**3) + 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3887":"61*f_3/(138240*epsilon) + 19*f_5/(207360*epsilon) - 2747/(5598720*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 23557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1229/(1119744*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","3888":"-401*f_3/(933120*epsilon) - f_5/(17280*epsilon) - 202411/(403107840*epsilon) - pi**4/(933120*epsilon) + 19*f_3/(62208*epsilon**2) - pi**4/(3110400*epsilon**2) + 18221/(89579520*epsilon**2) - f_3/(25920*epsilon**3) + 5297/(11197440*epsilon**3) - 1433/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","3889":"f_3/(6480*epsilon) - 349/(1049760*epsilon) - 5863/(11197440*epsilon**2) + 1/(4860*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","3890":"7*f_3/(10368*epsilon) - pi**4/(518400*epsilon) + 86773/(268738560*epsilon) - f_3/(4320*epsilon**2) + 1063/(2799360*epsilon**2) - 53/(69120*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","3891":"77*f_3/(77760*epsilon) + 41*f_5/(103680*epsilon) - 33499/(26873856*epsilon) - 61*pi**4/(6220800*epsilon) - 61*f_3/(51840*epsilon**2) + pi**4/(388800*epsilon**2) + 166157/(134369280*epsilon**2) + f_3/(3240*epsilon**3) - 8813/(11197440*epsilon**3) + 109/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3892":"-f_3**2/(1080*epsilon) - 1757*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 553*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + 191/(311040*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 77*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","3893":"13*f_3**2/(103680*epsilon) + 853*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 173/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13/(87480*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3894":"-35*f_3/(62208*epsilon) - 7*f_5/(25920*epsilon) - 4717/(11197440*epsilon) + 11*pi**4/(3110400*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(777600*epsilon**2) + 127/(311040*epsilon**2) - f_3/(6480*epsilon**3) - 7/(25920*epsilon**3) + 1/(6480*epsilon**4)","3895":"1063*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 60113/(89579520*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 9221/(44789760*epsilon**2) - f_3/(8640*epsilon**3) + 1271/(2985984*epsilon**3) + 29/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3896":"121*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 21293/(67184640*epsilon) + 23*pi**4/(12441600*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(3110400*epsilon**2) + 3439/(17915904*epsilon**2) + f_3/(25920*epsilon**3) + 3197/(8957952*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3897":"95*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 17*pi**4/(12441600*epsilon) + 14501/(16796160*epsilon) - 5*f_3/(20736*epsilon**2) - 3755/(2985984*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 25591/(22394880*epsilon**3) - 169/(207360*epsilon**4) + 19/(51840*epsilon**5) - 1/(12960*epsilon**6)","3898":"-269*f_3/(414720*epsilon) + 7*f_5/(103680*epsilon) - 37537/(403107840*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) + pi**4/(3110400*epsilon**2) + 5527/(26873856*epsilon**2) + f_3/(25920*epsilon**3) + 391/(134369280*epsilon**3) - 565/(746496*epsilon**4) + 55/(62208*epsilon**5) - 5/(15552*epsilon**6)","3899":"f_3/(9216*epsilon) - f_5/(34560*epsilon) - 7*pi**4/(4147200*epsilon) + 334607/(268738560*epsilon) - f_3/(20736*epsilon**2) - 4577/(2985984*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 26671/(22394880*epsilon**3) - 169/(207360*epsilon**4) + 19/(51840*epsilon**5) - 1/(12960*epsilon**6)","3900":"773*f_3/(1244160*epsilon) + 19*f_5/(103680*epsilon) - 243821/(268738560*epsilon) + 19*pi**4/(12441600*epsilon) - f_3/(6480*epsilon**2) + 6151/(67184640*epsilon**2) + 5647/(11197440*epsilon**3) + 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3901":"-f_3**2/(6480*epsilon) - 1099*f_3/(414720*epsilon) + 391*f_5/(103680*epsilon) - pi**6/(979776*epsilon) - 49513/(268738560*epsilon) + 43*pi**4/(4147200*epsilon) + 43*f_3/(34560*epsilon**2) - f_5/(1296*epsilon**2) - 31517/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 8929/(11197440*epsilon**3) + 1/(10368*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","3902":"-229*f_3/(1244160*epsilon) - 7*f_5/(103680*epsilon) + 13*pi**4/(12441600*epsilon) + 232187/(268738560*epsilon) + 13*f_3/(103680*epsilon**2) - 50741/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 3961/(11197440*epsilon**3) + 17/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","3903":"-f_3**2/(5184*epsilon) - 3919*f_3/(3732480*epsilon) - f_5/(1152*epsilon) - 29*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 44773/(22394880*epsilon) - 29*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 383/(248832*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 19/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","3904":"-47*f_3**2/(103680*epsilon) - 493*f_3/(746496*epsilon) + f_5/(1920*epsilon) - 13213/(11197440*epsilon) + pi**4/(1555200*epsilon) + 29*pi**6/(19595520*epsilon) + f_3/(12960*epsilon**2) + 61*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3905":"79*f_3**2/(103680*epsilon) + 2143*f_3/(3732480*epsilon) - 103*f_5/(51840*epsilon) - 13213/(11197440*epsilon) + 7*pi**4/(1555200*epsilon) + pi**6/(1399680*epsilon) + 7*f_3/(12960*epsilon**2) + 31*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3906":"36061/(53747712*epsilon) - 14005/(26873856*epsilon**2) + 35/(1119744*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","3907":"-13*f_3**2/(103680*epsilon) - 377*f_3/(3732480*epsilon) + 107*f_5/(51840*epsilon) - 34471/(11197440*epsilon) + pi**6/(4898880*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) + 11*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3908":"797*f_3/(1244160*epsilon) - f_5/(8640*epsilon) - 16285/(17915904*epsilon) + 61*pi**4/(12441600*epsilon) + 31*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) - 1141/(89579520*epsilon**2) - f_3/(8640*epsilon**3) - 17/(2985984*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3909":"599*f_3/(1244160*epsilon) - f_5/(8640*epsilon) - 80309/(89579520*epsilon) + pi**4/(165888*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) - 7189/(89579520*epsilon**2) - f_3/(8640*epsilon**3) + 491/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3910":"-43*f_3**2/(103680*epsilon) - 487*f_3/(3732480*epsilon) - 83*f_5/(103680*epsilon) - 11*pi**4/(1244160*epsilon) + pi**6/(1224720*epsilon) + 118789/(89579520*epsilon) - 11*f_3/(10368*epsilon**2) + 29*f_5/(51840*epsilon**2) - 931/(3732480*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 1/(960*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","3911":"-13*f_3**2/(17280*epsilon) + 5153*f_3/(3732480*epsilon) - 31*f_5/(20736*epsilon) + 67*pi**4/(37324800*epsilon) + 4273/(22394880*epsilon) + pi**6/(1632960*epsilon) - 257*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 919/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(62208*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","3912":"-f_3**2/(5184*epsilon) - 3667*f_3/(3732480*epsilon) + f_5/(3456*epsilon) + 7*pi**4/(37324800*epsilon) + 4273/(22394880*epsilon) + 17*pi**6/(19595520*epsilon) - 317*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 919/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(62208*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","3913":"391*f_3/(622080*epsilon) - 11*f_5/(51840*epsilon) - 643/(2985984*epsilon) + 11*pi**4/(6220800*epsilon) - 41*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 77003/(268738560*epsilon**2) + f_3/(4320*epsilon**3) - 10201/(11197440*epsilon**3) + 649/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","3914":"f_3/(2430*epsilon) + f_5/(1296*epsilon) - 69151/(53747712*epsilon) + pi**4/(388800*epsilon) + f_3/(5760*epsilon**2) - pi**4/(518400*epsilon**2) + 9553/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 1691/(2239488*epsilon**3) - 1/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3915":"467*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15349/(403107840*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 131081/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 607/(2099520*epsilon**3) - 497/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","3916":"-f_3**2/(540*epsilon) - 5083*f_3/(3732480*epsilon) + 283*f_5/(51840*epsilon) - 11*pi**6/(6531840*epsilon) - 15557/(11197440*epsilon) + 391*pi**4/(37324800*epsilon) + 191*f_3/(103680*epsilon**2) - f_5/(480*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 83/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3917":"-551*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(829440*epsilon) + 41/(8957952*epsilon) - f_3/(6912*epsilon**2) - 2759/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 9019/(14929920*epsilon**3) + 277/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","3918":"623*f_3/(622080*epsilon) + f_5/(34560*epsilon) - 108251/(89579520*epsilon) + 7*pi**4/(3110400*epsilon) - 53*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 40973/(89579520*epsilon**2) + f_3/(8640*epsilon**3) + 1169/(3732480*epsilon**3) + 19/(41472*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3919":"107*f_3/(207360*epsilon) + f_5/(5760*epsilon) - 351791/(268738560*epsilon) + pi**4/(248832*epsilon) + f_3/(6912*epsilon**2) - pi**4/(1036800*epsilon**2) + 17329/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 1943/(2239488*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3920":"-11*f_3**2/(103680*epsilon) - 377*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 3563/(11197440*epsilon) + pi**4/(124416*epsilon) + 5*f_3/(5184*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(4860*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3921":"-281*f_3/(414720*epsilon) + 59*f_5/(34560*epsilon) - 374969/(268738560*epsilon) + pi**4/(165888*epsilon) + f_3/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 9499/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 11047/(11197440*epsilon**3) - 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","3922":"-17*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 62491/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 947/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 1319/(22394880*epsilon**3) - 443/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","3923":"-13*f_3**2/(34560*epsilon) - 349*f_3/(746496*epsilon) - 7*f_5/(5760*epsilon) + 133/(2239488*epsilon) + pi**6/(2177280*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3924":"-11*f_3**2/(103680*epsilon) - 2321*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 9053/(11197440*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 47/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4320*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3925":"-11*f_3**2/(103680*epsilon) - 2321*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 9053/(11197440*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 47/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4320*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3926":"-13*f_3**2/(34560*epsilon) - 349*f_3/(746496*epsilon) - 7*f_5/(5760*epsilon) + 133/(2239488*epsilon) + pi**6/(2177280*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3927":"-17*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 62491/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 947/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 1319/(22394880*epsilon**3) - 443/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","3928":"-11*f_3**2/(103680*epsilon) - 377*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 3563/(11197440*epsilon) + pi**4/(124416*epsilon) + 5*f_3/(5184*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(4860*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3929":"-41*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 12823/(35831808*epsilon) - pi**4/(518400*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(4478976*epsilon**2) + f_3/(1440*epsilon**3) + 991/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","3930":"-181*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 7487/(179159040*epsilon) + pi**4/(1036800*epsilon) - f_3/(2560*epsilon**2) - pi**4/(691200*epsilon**2) + 5603/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 227/(3732480*epsilon**3) - 109/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","3931":"-f_3**2/(768*epsilon) - 4717*f_3/(3732480*epsilon) + 119*f_5/(34560*epsilon) - 47*pi**4/(6220800*epsilon) + 4501/(268738560*epsilon) + pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + 209/(559872*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 227/(207360*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","3932":"-227*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(460800*epsilon) + 13583/(44789760*epsilon) - f_3/(3840*epsilon**2) + 1463/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 2179/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3933":"13*f_3**2/(34560*epsilon) - 7741*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 53*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) + 415477/(268738560*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 3151/(2799360*epsilon**2) + 7*f_3/(8640*epsilon**3) - 97/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","3934":"959*f_3/(414720*epsilon) - 53*f_5/(51840*epsilon) - 21071/(22394880*epsilon) - 23*pi**4/(2488320*epsilon) - f_3/(6480*epsilon**2) + pi**4/(1036800*epsilon**2) + 43967/(89579520*epsilon**2) + f_3/(8640*epsilon**3) - 8293/(14929920*epsilon**3) + 89/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3935":"f_3/(10368*epsilon) + 23*f_5/(25920*epsilon) - 17599/(17915904*epsilon) - 17*pi**4/(3110400*epsilon) - 17*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 21827/(89579520*epsilon**2) + f_3/(4320*epsilon**3) - 6061/(14929920*epsilon**3) + 3/(5120*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3936":"79*f_3**2/(103680*epsilon) + 2143*f_3/(3732480*epsilon) - 103*f_5/(51840*epsilon) - 13213/(11197440*epsilon) + 7*pi**4/(1555200*epsilon) + pi**6/(1399680*epsilon) + 7*f_3/(12960*epsilon**2) + 31*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3937":"1063*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 60113/(89579520*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 9221/(44789760*epsilon**2) - f_3/(8640*epsilon**3) + 1271/(2985984*epsilon**3) + 29/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3938":"-47*f_3**2/(103680*epsilon) - 493*f_3/(746496*epsilon) + f_5/(1920*epsilon) - 13213/(11197440*epsilon) + pi**4/(1555200*epsilon) + 29*pi**6/(19595520*epsilon) + f_3/(12960*epsilon**2) + 61*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","3939":"941*f_3/(414720*epsilon) - f_5/(405*epsilon) - 121*pi**4/(12441600*epsilon) + 25303/(89579520*epsilon) - 11*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 26939/(89579520*epsilon**2) + f_3/(8640*epsilon**3) - 11893/(14929920*epsilon**3) + 7/(9216*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3940":"-29*f_3/(41472*epsilon) - 11*f_5/(12960*epsilon) - 37*pi**4/(6220800*epsilon) + 12257/(11197440*epsilon) - 37*f_3/(51840*epsilon**2) - 21121/(89579520*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 9661/(14929920*epsilon**3) + 97/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3941":"-197*f_3/(746496*epsilon) - f_5/(10368*epsilon) + 11*pi**4/(37324800*epsilon) + 31/(51840*epsilon) + 11*f_3/(311040*epsilon**2) - 28471/(67184640*epsilon**2) + 8503/(22394880*epsilon**3) - 313/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","3942":"2039*f_3/(3732480*epsilon) + 31*f_5/(311040*epsilon) - 5543/(29859840*epsilon) - 13*pi**4/(7464960*epsilon) - 13*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 127/(2099520*epsilon**2) + f_3/(25920*epsilon**3) + 5659/(22394880*epsilon**3) - 301/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","3943":"-19*f_3/(51840*epsilon) - 193*f_5/(103680*epsilon) - 7*pi**4/(1555200*epsilon) + 257/(110592*epsilon) - 7*f_3/(12960*epsilon**2) - 193861/(268738560*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 12793/(11197440*epsilon**3) + 721/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","3944":"-19*f_3**2/(17280*epsilon) - 5527*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) + 4519/(33592320*epsilon) + pi**6/(3265920*epsilon) + 301*pi**4/(37324800*epsilon) + 301*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 229/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3945":"31*f_3**2/(103680*epsilon) - 5797*f_3/(3732480*epsilon) + f_5/(270*epsilon) - 17117/(11197440*epsilon) - 23*pi**4/(2073600*epsilon) + 11*pi**6/(19595520*epsilon) - 23*f_3/(622080*epsilon**2) + 19*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","3946":"-19*f_3**2/(17280*epsilon) + 8729*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) - 4553/(33592320*epsilon) + pi**6/(3265920*epsilon) + 157*pi**4/(37324800*epsilon) + 157*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 17/(186624*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","3947":"-f_3**2/(2304*epsilon) + 3707*f_3/(3732480*epsilon) + 61*f_5/(25920*epsilon) - 51857/(11197440*epsilon) - 43*pi**4/(6220800*epsilon) + pi**6/(933120*epsilon) + 289*f_3/(622080*epsilon**2) + 13*f_5/(17280*epsilon**2) - 2593/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","3948":"-1327*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(37324800*epsilon) + 199429/(268738560*epsilon) + 13*f_3/(311040*epsilon**2) + 17453/(26873856*epsilon**2) - 23983/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","3949":"-f_3**2/(6480*epsilon) - 8467*f_3/(3732480*epsilon) + 173*f_5/(51840*epsilon) - 15557/(11197440*epsilon) - 17*pi**4/(37324800*epsilon) + pi**6/(2799360*epsilon) + 11*f_3/(20736*epsilon**2) - 7*f_5/(12960*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 83/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3950":"-47*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 285899/(268738560*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 5533/(22394880*epsilon**2) - f_3/(25920*epsilon**3) + 10547/(22394880*epsilon**3) - 697/(622080*epsilon**4) + 11/(10368*epsilon**5) - 1/(2592*epsilon**6)","3951":"f_3**2/(34560*epsilon) - 4573*f_3/(3732480*epsilon) + f_5/(270*epsilon) - 34487/(11197440*epsilon) - 7*pi**4/(691200*epsilon) + pi**6/(933120*epsilon) + 49*f_3/(622080*epsilon**2) + 13*f_5/(17280*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","3952":"623*f_3/(622080*epsilon) - f_5/(51840*epsilon) - 105191/(89579520*epsilon) + pi**4/(414720*epsilon) - 17*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 40973/(89579520*epsilon**2) + f_3/(8640*epsilon**3) + 1097/(3732480*epsilon**3) + 19/(41472*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","3953":"1063*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 60113/(89579520*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 9221/(44789760*epsilon**2) - f_3/(8640*epsilon**3) + 1271/(2985984*epsilon**3) + 29/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3954":"-239*f_3/(1866240*epsilon) - 19*f_5/(311040*epsilon) - 7*pi**4/(6220800*epsilon) + 7927/(17915904*epsilon) - 7*f_3/(51840*epsilon**2) - 4573/(16796160*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 6667/(22394880*epsilon**3) - 301/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","3955":"-197*f_3/(746496*epsilon) - f_5/(10368*epsilon) + 11*pi**4/(37324800*epsilon) + 31/(51840*epsilon) + 11*f_3/(311040*epsilon**2) - 28471/(67184640*epsilon**2) + 8503/(22394880*epsilon**3) - 313/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","3956":"2039*f_3/(3732480*epsilon) + 31*f_5/(311040*epsilon) - 5543/(29859840*epsilon) - 13*pi**4/(7464960*epsilon) - 13*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 127/(2099520*epsilon**2) + f_3/(25920*epsilon**3) + 5659/(22394880*epsilon**3) - 301/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","3957":"547*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 7099/(107495424*epsilon) - 49*f_3/(103680*epsilon**2) - 98699/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 5051/(11197440*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","3958":"-7*f_3**2/(17280*epsilon) + 1681*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 1561/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 301/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3959":"379*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 7*pi**4/(3110400*epsilon) + 14021/(268738560*epsilon) - 11*f_3/(207360*epsilon**2) - 5851/(26873856*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 1147/(5598720*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","3960":"-88321/(806215680*epsilon) + 95371/(403107840*epsilon**2) - 2383/(7464960*epsilon**3) + 1561/(5598720*epsilon**4) - 61/(466560*epsilon**5) + 1/(38880*epsilon**6)","3961":"11*f_3**2/(311040*epsilon) + 397*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 289*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 3613/(11197440*epsilon) - 289*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 47/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","3962":"-16603/(268738560*epsilon) + 953/(2985984*epsilon**2) - 2317/(14929920*epsilon**3) - 2471/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","3963":"-11*f_3**2/(311040*epsilon) + 467*f_3/(1244160*epsilon) + 103*f_5/(311040*epsilon) - 1224337/(806215680*epsilon) - pi**6/(58786560*epsilon) + 167*pi**4/(27993600*epsilon) + 167*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 6871/(8398080*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 551/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 19/(58320*epsilon**4) + 1/(19440*epsilon**5)","3964":"-133*f_3/(3732480*epsilon) - f_5/(155520*epsilon) - 1193/(4199040*epsilon) + 79*pi**4/(37324800*epsilon) - 13*f_3/(38880*epsilon**2) + pi**4/(3110400*epsilon**2) + 14603/(89579520*epsilon**2) + f_3/(25920*epsilon**3) + 16273/(44789760*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3965":"1087*f_3/(1866240*epsilon) + f_5/(7776*epsilon) - 197789/(268738560*epsilon) - 11*pi**4/(18662400*epsilon) - 11*f_3/(155520*epsilon**2) + 45311/(89579520*epsilon**2) + 11449/(44789760*epsilon**3) - 59/(138240*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3966":"-f_3**2/(4320*epsilon) + 17189*f_3/(22394880*epsilon) - 7*f_5/(25920*epsilon) - pi**6/(4354560*epsilon) - 19*pi**4/(14929920*epsilon) + 19639/(134369280*epsilon) + 25*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - 10331/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 359/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","3967":"-f_3**2/(25920*epsilon) - 47*f_3/(248832*epsilon) - 307*f_5/(207360*epsilon) - 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 344759/(537477120*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(6220800*epsilon**2) + 21613/(53747712*epsilon**2) - f_3/(51840*epsilon**3) + 5111/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","3968":"-115*f_3/(373248*epsilon) - 11*f_5/(311040*epsilon) - 11029/(161243136*epsilon) + pi**4/(691200*epsilon) + f_3/(5760*epsilon**2) - 213761/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 44381/(67184640*epsilon**3) - 703/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","3969":"-49*f_3/(155520*epsilon) + f_5/(2592*epsilon) + pi**4/(311040*epsilon) + 2053/(3732480*epsilon) + f_3/(2592*epsilon**2) - 409/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","3970":"47*f_3/(93312*epsilon) + f_5/(155520*epsilon) - 2579/(3732480*epsilon) - pi**4/(373248*epsilon) - 5*f_3/(15552*epsilon**2) - 11/(58320*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","3971":"31*f_3**2/(51840*epsilon) - 10843*f_3/(3732480*epsilon) - f_5/(11520*epsilon) + 199*pi**4/(37324800*epsilon) + 1457/(2239488*epsilon) + 11*pi**6/(9797760*epsilon) + 127*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 77/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3972":"13*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 1639*f_3/(311040*epsilon) - 673*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3973":"-f_3**2/(5184*epsilon) - 3289*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + 97*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 37651/(29859840*epsilon) + 97*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 13499/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","3974":"-79*f_3/(38880*epsilon) + f_5/(3240*epsilon) + pi**4/(129600*epsilon) + 185197/(134369280*epsilon) + 77*f_3/(51840*epsilon**2) - 27551/(26873856*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) + 4363/(11197440*epsilon**3) + 61/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3975":"83*f_3/(414720*epsilon) + f_5/(103680*epsilon) + 7*pi**4/(37324800*epsilon) + 411983/(2418647040*epsilon) + 7*f_3/(311040*epsilon**2) - 3341/(12597120*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 11629/(134369280*epsilon**3) + 4507/(11197440*epsilon**4) - 251/(933120*epsilon**5) + 1/(15552*epsilon**6)","3976":"-617*f_3/(311040*epsilon) - f_5/(2160*epsilon) + 13*pi**4/(1555200*epsilon) + 272083/(134369280*epsilon) + 29*f_3/(17280*epsilon**2) - 179227/(134369280*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) + 959/(2239488*epsilon**3) + 61/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","3977":"53*f_3**2/(25920*epsilon) - 461*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) - 611*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3978":"1141*f_3/(1866240*epsilon) + 5*f_5/(31104*epsilon) - 43309/(53747712*epsilon) - 13*pi**4/(18662400*epsilon) - 13*f_3/(155520*epsilon**2) + 48479/(89579520*epsilon**2) + 11161/(44789760*epsilon**3) - 59/(138240*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3979":"61*f_3**2/(25920*epsilon) - 1241*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) + 107*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) - f_3**2/(810*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","3980":"121*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 21293/(67184640*epsilon) + 23*pi**4/(12441600*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(3110400*epsilon**2) + 3439/(17915904*epsilon**2) + f_3/(25920*epsilon**3) + 3197/(8957952*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3981":"1063*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 60113/(89579520*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 9221/(44789760*epsilon**2) - f_3/(8640*epsilon**3) + 1271/(2985984*epsilon**3) + 29/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","3982":"-17*f_3**2/(25920*epsilon) - 307*f_3/(311040*epsilon) - 5*f_5/(5184*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(622080*epsilon) + 219781/(89579520*epsilon) + 7*f_3/(2160*epsilon**2) - f_5/(2592*epsilon**2) - 228301/(89579520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 2647/(2985984*epsilon**3) + 49/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3983":"-f_3**2/(5184*epsilon) - 107*f_3/(746496*epsilon) - f_5/(1152*epsilon) - 101*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 5747/(4478976*epsilon) - 101*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 1351/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(62208*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","3984":"-f_3**2/(5184*epsilon) - 967*f_3/(1244160*epsilon) + 11*f_5/(10368*epsilon) - pi**6/(1959552*epsilon) + 1229/(11197440*epsilon) + 31*pi**4/(4147200*epsilon) + 49*f_3/(25920*epsilon**2) - f_5/(2592*epsilon**2) - 84337/(89579520*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 6971/(14929920*epsilon**3) + 19/(46080*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","3985":"-31*f_3**2/(12960*epsilon) - 947*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 409*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 71*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(12960*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3986":"-f_3**2/(6480*epsilon) + 4135*f_3/(1119744*epsilon) + 161*f_5/(25920*epsilon) - 483121/(67184640*epsilon) - 19*pi**6/(9797760*epsilon) - 331*pi**4/(18662400*epsilon) - 439*f_3/(77760*epsilon**2) - f_5/(1440*epsilon**2) + pi**4/(43200*epsilon**2) + 62521/(11197440*epsilon**2) + f_3/(360*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","3987":"-31*f_3**2/(12960*epsilon) - 947*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 409*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 71*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(12960*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","3988":"-133*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 14711/(268738560*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 7073/(14929920*epsilon**2) + f_3/(25920*epsilon**3) - 377/(2985984*epsilon**3) - 523/(746496*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","3989":"-167*f_3/(1866240*epsilon) - 49*f_5/(311040*epsilon) - 7*pi**4/(6220800*epsilon) + 31877/(134369280*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(3110400*epsilon**2) + 10931/(89579520*epsilon**2) + f_3/(25920*epsilon**3) + 9361/(44789760*epsilon**3) - 169/(414720*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3990":"4889*f_3/(3732480*epsilon) + 17*f_5/(103680*epsilon) - 381467/(268738560*epsilon) - 37*pi**4/(12441600*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(777600*epsilon**2) + 92903/(89579520*epsilon**2) + f_3/(6480*epsilon**3) + 1081/(44789760*epsilon**3) - 161/(414720*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","3991":"41*f_3**2/(25920*epsilon) - 12859*f_3/(3732480*epsilon) - 61*f_5/(25920*epsilon) + 11*pi**4/(7464960*epsilon) + 37*pi**6/(19595520*epsilon) + 20893/(11197440*epsilon) + 199*f_3/(103680*epsilon**2) - 7*f_5/(12960*epsilon**2) - 101/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3992":"29*f_3**2/(51840*epsilon) - 20851*f_3/(3732480*epsilon) - 13*f_5/(34560*epsilon) + 7*pi**4/(1492992*epsilon) + pi**6/(612360*epsilon) + 44563/(11197440*epsilon) + 239*f_3/(103680*epsilon**2) + 11*f_5/(25920*epsilon**2) - 161/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 5/(5184*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3993":"-17*f_3**2/(51840*epsilon) - 5011*f_3/(3732480*epsilon) + 251*f_5/(103680*epsilon) - 32369/(11197440*epsilon) + 7*pi**4/(1492992*epsilon) + 11*pi**6/(9797760*epsilon) + 47*f_3/(103680*epsilon**2) - 29*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 83/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3994":"19*f_3**2/(25920*epsilon) - 7171*f_3/(3732480*epsilon) + 17*f_5/(12960*epsilon) - 17807/(11197440*epsilon) + 31*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 47*f_3/(103680*epsilon**2) - f_5/(6480*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 23/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","3995":"-f_3**2/(34560*epsilon) - 167*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 41141/(89579520*epsilon) + 167*pi**4/(74649600*epsilon) + pi**6/(2177280*epsilon) - 17*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 1271/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 7/(38880*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","3996":"-11*f_3/(27648*epsilon) + 7*f_5/(103680*epsilon) - pi**4/(3110400*epsilon) + 82099/(201553920*epsilon) - f_3/(25920*epsilon**2) + pi**4/(3110400*epsilon**2) + 18277/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 55553/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","3997":"-f_3**2/(2304*epsilon) + 3707*f_3/(3732480*epsilon) + 61*f_5/(25920*epsilon) - 51857/(11197440*epsilon) - 43*pi**4/(6220800*epsilon) + pi**6/(933120*epsilon) + 289*f_3/(622080*epsilon**2) + 13*f_5/(17280*epsilon**2) - 2593/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","3998":"f_3**2/(2592*epsilon) + 329*f_3/(138240*epsilon) - 251*f_5/(103680*epsilon) - 26357/(22394880*epsilon) - 31*pi**4/(12441600*epsilon) + pi**6/(979776*epsilon) - 31*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(1036800*epsilon**2) + 5767/(8957952*epsilon**2) - f_3/(8640*epsilon**3) - 1723/(7464960*epsilon**3) + 163/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","3999":"-f_3**2/(2160*epsilon) - 533*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 1199*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 71*pi**4/(3110400*epsilon) + 18079/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 53/(51840*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","4000":"f_3**2/(6480*epsilon) + 529*f_3/(1244160*epsilon) - 11*f_5/(10368*epsilon) - 25451/(44789760*epsilon) - 17*pi**4/(4147200*epsilon) + pi**6/(979776*epsilon) - 17*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - 8303/(14929920*epsilon**2) + 13339/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4001":"-f_3/(933120*epsilon) - 7*f_5/(414720*epsilon) - pi**4/(24883200*epsilon) + 306433/(1612431360*epsilon) - 41*f_3/(1244160*epsilon**2) - 2083/(53747712*epsilon**2) - pi**4/(12441600*epsilon**2) + f_3/(25920*epsilon**3) - 301/(2488320*epsilon**3) + 2537/(11197440*epsilon**4) - 89/(466560*epsilon**5) + 1/(15552*epsilon**6)","4002":"7*f_3**2/(5184*epsilon) - 169*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) - 5*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4003":"-77*f_3**2/(51840*epsilon) - 59959*f_3/(11197440*epsilon) + 509*f_5/(103680*epsilon) - pi**6/(1399680*epsilon) + 541*pi**4/(37324800*epsilon) + 74989/(33592320*epsilon) + 541*f_3/(311040*epsilon**2) - 13*f_5/(25920*epsilon**2) - 1039/(933120*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2880*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4004":"-491*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 7*pi**4/(12441600*epsilon) - 193/(8957952*epsilon) - 7*f_3/(103680*epsilon**2) - 3479/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 8731/(14929920*epsilon**3) + 277/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4005":"17*f_3/(207360*epsilon) - f_5/(7680*epsilon) - 1063/(4478976*epsilon) + 7*pi**4/(2488320*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 3413/(17915904*epsilon**2) - f_3/(17280*epsilon**3) - 53/(248832*epsilon**3) + 317/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4006":"-451*f_3/(1244160*epsilon) - 17*f_5/(311040*epsilon) + 91*pi**4/(111974400*epsilon) + 510311/(2418647040*epsilon) + 91*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 37633/(806215680*epsilon**2) - f_3/(77760*epsilon**3) - 3673/(8957952*epsilon**3) + 317/(746496*epsilon**4) - 37/(186624*epsilon**5) + 1/(25920*epsilon**6)","4007":"5*f_3/(93312*epsilon) - 141121/(302330880*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 303721/(483729408*epsilon**2) - 149189/(201553920*epsilon**3) + 313/(559872*epsilon**4) - 323/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4008":"-f_3/(23328*epsilon) - 51323/(151165440*epsilon) + pi**4/(18662400*epsilon) + f_3/(155520*epsilon**2) + 1390301/(2418647040*epsilon**2) - 147893/(201553920*epsilon**3) + 313/(559872*epsilon**4) - 323/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4009":"-5*f_3/(93312*epsilon) - f_5/(20736*epsilon) + pi**4/(37324800*epsilon) + 15151/(1451188224*epsilon) + f_3/(311040*epsilon**2) + 185411/(2418647040*epsilon**2) - 41771/(201553920*epsilon**3) + 2243/(8398080*epsilon**4) - 47/(279936*epsilon**5) + 1/(23328*epsilon**6)","4010":"551*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - 47*pi**4/(111974400*epsilon) - 1693/(604661760*epsilon) - 47*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 37379/(403107840*epsilon**2) + f_3/(77760*epsilon**3) - 20623/(67184640*epsilon**3) + 2893/(5598720*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","4011":"f_3**2/(960*epsilon) - 437*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4012":"551*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - 47*pi**4/(111974400*epsilon) - 1693/(604661760*epsilon) - 47*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 37379/(403107840*epsilon**2) + f_3/(77760*epsilon**3) - 20623/(67184640*epsilon**3) + 2893/(5598720*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","4013":"-857*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) - 19*pi**4/(4147200*epsilon) + 3961/(4976640*epsilon) - 19*f_3/(34560*epsilon**2) + 1459/(11197440*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 865/(2985984*epsilon**3) + 169/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","4014":"-5*f_3**2/(20736*epsilon) + 11627*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - 17117/(11197440*epsilon) - 29*pi**6/(19595520*epsilon) - pi**4/(6220800*epsilon) + 793*f_3/(622080*epsilon**2) - 61*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4015":"-253*f_3/(1866240*epsilon) + f_5/(19440*epsilon) - 144493/(806215680*epsilon) + 11*pi**4/(11197440*epsilon) + 11*f_3/(93312*epsilon**2) - pi**4/(4665600*epsilon**2) + 33829/(120932352*epsilon**2) - f_3/(38880*epsilon**3) - 226519/(403107840*epsilon**3) + 5267/(11197440*epsilon**4) - 101/(559872*epsilon**5) + 7/(233280*epsilon**6)","4016":"11*f_3**2/(25920*epsilon) - 7*f_3/(6912*epsilon) - 293*f_5/(51840*epsilon) - 31*pi**4/(3110400*epsilon) + pi**6/(1959552*epsilon) + 172207/(22394880*epsilon) - 1969*f_3/(622080*epsilon**2) + f_5/(2592*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 13873/(4976640*epsilon**2) + 13*f_3/(2880*epsilon**3) - 443/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(20736*epsilon**4) - 1/(2880*epsilon**5)","4017":"-3547*f_3/(3732480*epsilon) - f_5/(11520*epsilon) + 187*pi**4/(111974400*epsilon) + 1170953/(1209323520*epsilon) + 559*f_3/(933120*epsilon**2) - 66751/(134369280*epsilon**2) - 7*pi**4/(9331200*epsilon**2) - 7*f_3/(77760*epsilon**3) - 14059/(67184640*epsilon**3) + 209/(622080*epsilon**4) - 23/(155520*epsilon**5) + 1/(38880*epsilon**6)","4018":"-49*f_3**2/(103680*epsilon) - 59*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - 23*pi**4/(37324800*epsilon) + 31*pi**6/(19595520*epsilon) + 151337/(89579520*epsilon) - 641*f_3/(622080*epsilon**2) + 59*f_5/(51840*epsilon**2) - 9233/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - 659/(622080*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","4019":"-f_3**2/(5184*epsilon) - 1201*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + pi**4/(1492992*epsilon) + 40477/(89579520*epsilon) + 17*pi**6/(19595520*epsilon) + 5*f_3/(62208*epsilon**2) + 7*f_5/(12960*epsilon**2) - 1283/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 313/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","4020":"-f_3**2/(3840*epsilon) + 7111*f_3/(3732480*epsilon) + 11*f_5/(25920*epsilon) - 34471/(11197440*epsilon) - pi**6/(933120*epsilon) + 7*pi**4/(622080*epsilon) + 7*f_3/(5184*epsilon**2) - 13*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4021":"f_3/(207360*epsilon) + 7*f_5/(138240*epsilon) - 781/(29859840*epsilon) - pi**4/(8294400*epsilon) + 29*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7267/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 547/(22394880*epsilon**3) - 889/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","4022":"-211*f_3/(622080*epsilon) - 17*f_5/(51840*epsilon) + 77*pi**4/(18662400*epsilon) + 183017/(403107840*epsilon) + 41*f_3/(622080*epsilon**2) - 379421/(806215680*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(10368*epsilon**3) + 19063/(33592320*epsilon**3) - 127/(155520*epsilon**4) + 35/(46656*epsilon**5) - 11/(38880*epsilon**6)","4023":"-f_3/(4608*epsilon) - f_5/(6480*epsilon) - 43*pi**4/(18662400*epsilon) + 60259/(67184640*epsilon) - 19*f_3/(155520*epsilon**2) - 18541/(40310784*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 13943/(26873856*epsilon**3) - 809/(1244160*epsilon**4) + 349/(933120*epsilon**5) - 7/(77760*epsilon**6)","4024":"5*f_3/(93312*epsilon) - pi**4/(18662400*epsilon) + 40369/(604661760*epsilon) - f_3/(155520*epsilon**2) + 17/(1866240*epsilon**2) - 15031/(44789760*epsilon**3) + 5363/(11197440*epsilon**4) - 259/(933120*epsilon**5) + 1/(15552*epsilon**6)","4025":"1531*f_3/(1244160*epsilon) + f_5/(3840*epsilon) - 101461/(89579520*epsilon) - 151*pi**4/(37324800*epsilon) - 343*f_3/(311040*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 21635/(26873856*epsilon**2) + 7*f_3/(25920*epsilon**3) + 1543/(22394880*epsilon**3) - 299/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","4026":"95*f_3/(248832*epsilon) - 23*f_5/(34560*epsilon) - 7*pi**4/(4147200*epsilon) + 4985/(8957952*epsilon) - f_3/(25920*epsilon**2) - 106277/(201553920*epsilon**2) + 107731/(134369280*epsilon**3) - 937/(1244160*epsilon**4) + 349/(933120*epsilon**5) - 7/(77760*epsilon**6)","4027":"43*f_3/(207360*epsilon) - 31*f_5/(103680*epsilon) - 31*pi**4/(18662400*epsilon) + 21161/(100776960*epsilon) - 17*f_3/(77760*epsilon**2) + pi**4/(1555200*epsilon**2) + 25427/(100776960*epsilon**2) + f_3/(12960*epsilon**3) - 1025/(3359232*epsilon**3) - 143/(466560*epsilon**4) + 31/(58320*epsilon**5) - 1/(4860*epsilon**6)","4028":"307*f_3/(155520*epsilon) - f_5/(2880*epsilon) - 32773/(22394880*epsilon) - pi**4/(291600*epsilon) - 317*f_3/(311040*epsilon**2) + pi**4/(622080*epsilon**2) + 101137/(134369280*epsilon**2) + f_3/(5184*epsilon**3) + 4639/(22394880*epsilon**3) - 323/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","4029":"-319*f_3/(1244160*epsilon) - 287*f_5/(207360*epsilon) - 7*pi**4/(4147200*epsilon) + 612167/(537477120*epsilon) - 7*f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 152129/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 5543/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","4030":"-19*f_3**2/(12960*epsilon) - 59*f_3/(7776*epsilon) + pi**4*f_3/(194400*epsilon) + 2387*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 329/(3732480*epsilon) + 7*pi**4/(388800*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(8640*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 229/(103680*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","4031":"-f_3**2/(207360*epsilon) + 83*f_3/(22394880*epsilon) - 73*f_5/(622080*epsilon) - 154699/(537477120*epsilon) + pi**6/(19595520*epsilon) + 17*pi**4/(27993600*epsilon) + 1217*f_3/(3732480*epsilon**2) + f_5/(34560*epsilon**2) - 15799/(67184640*epsilon**2) - 23*pi**4/(37324800*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 18581/(22394880*epsilon**3) + f_3/(6480*epsilon**4) - 247/(311040*epsilon**4) + 47/(155520*epsilon**5)","4032":"f_3**2/(3240*epsilon) - 49*f_3/(31104*epsilon) + pi**4*f_3/(194400*epsilon) - 23*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) + 383/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) - 1/(8640*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","4033":"-13*f_3/(27648*epsilon) - 19*f_5/(25920*epsilon) - pi**4/(2073600*epsilon) + 191251/(179159040*epsilon) - 41*f_3/(103680*epsilon**2) + pi**4/(1555200*epsilon**2) + 24101/(44789760*epsilon**2) + 17*f_3/(25920*epsilon**3) - 35407/(33592320*epsilon**3) - 17/(311040*epsilon**4) + 47/(77760*epsilon**5) - 1/(3888*epsilon**6)","4034":"-f_3/(5120*epsilon) + 7*f_5/(103680*epsilon) - 463/(100776960*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 7423/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 37409/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","4035":"-f_3**2/(2304*epsilon) + 3707*f_3/(3732480*epsilon) + 61*f_5/(25920*epsilon) - 51857/(11197440*epsilon) - 43*pi**4/(6220800*epsilon) + pi**6/(933120*epsilon) + 289*f_3/(622080*epsilon**2) + 13*f_5/(17280*epsilon**2) - 2593/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4036":"901*f_3/(3732480*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(2332800*epsilon) + 399283/(4837294080*epsilon) - f_3/(19440*epsilon**2) - 25177/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 6541/(12597120*epsilon**3) + 4033/(5598720*epsilon**4) - 1/(2592*epsilon**5) + 1/(11664*epsilon**6)","4037":"79*f_3/(3732480*epsilon) + f_5/(103680*epsilon) - 8407/(120932352*epsilon) + 43*pi**4/(111974400*epsilon) + 43*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 5/(248832*epsilon**2) - f_3/(77760*epsilon**3) - 12967/(44789760*epsilon**3) + 5219/(11197440*epsilon**4) - 259/(933120*epsilon**5) + 1/(15552*epsilon**6)","4038":"19*f_3/(77760*epsilon) - 7*f_5/(23040*epsilon) - 16249/(179159040*epsilon) + pi**4/(1244160*epsilon) - 17*f_3/(41472*epsilon**2) - pi**4/(691200*epsilon**2) + 2159/(2799360*epsilon**2) + f_3/(1440*epsilon**3) + 299/(3732480*epsilon**3) - 133/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","4039":"-167*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 3001/(8957952*epsilon) - 19*f_3/(103680*epsilon**2) - 697/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1891/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","4040":"-139*f_3/(138240*epsilon) + 47*f_5/(51840*epsilon) - 23*pi**4/(2488320*epsilon) + 54679/(89579520*epsilon) - f_3/(6480*epsilon**2) + pi**4/(1036800*epsilon**2) + 20027/(89579520*epsilon**2) + f_3/(8640*epsilon**3) - 11893/(14929920*epsilon**3) + 7/(9216*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4041":"-11*f_3**2/(20736*epsilon) + 5311*f_3/(3732480*epsilon) - f_5/(1080*epsilon) - 13213/(11197440*epsilon) - 11*pi**6/(19595520*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 19*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4042":"-17*f_3/(17280*epsilon) - f_5/(960*epsilon) - 17*pi**4/(3110400*epsilon) + 18089/(11197440*epsilon) - 17*f_3/(25920*epsilon**2) - 28033/(89579520*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 9661/(14929920*epsilon**3) + 97/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4043":"-871*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 7*pi**4/(37324800*epsilon) + 71/(110592*epsilon) + 7*f_3/(311040*epsilon**2) - 29389/(67184640*epsilon**2) + 1715/(4478976*epsilon**3) - 313/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","4044":"-f_3**2/(5184*epsilon) + 1439*f_3/(3732480*epsilon) - 41*f_5/(51840*epsilon) - 2791/(29859840*epsilon) + pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 169/(124416*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 281/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","4045":"7*f_3**2/(17280*epsilon) - 719*f_3/(746496*epsilon) - 5*f_5/(6912*epsilon) - 41*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 5747/(4478976*epsilon) - 41*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 1351/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(62208*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","4046":"-871*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 7*pi**4/(37324800*epsilon) + 71/(110592*epsilon) + 7*f_3/(311040*epsilon**2) - 29389/(67184640*epsilon**2) + 1715/(4478976*epsilon**3) - 313/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","4047":"-59*f_3/(1866240*epsilon) - 23*f_5/(103680*epsilon) - pi**4/(933120*epsilon) + 9205/(17915904*epsilon) - f_3/(7776*epsilon**2) - 9821/(33592320*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 6739/(22394880*epsilon**3) - 301/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","4048":"731*f_3/(933120*epsilon) + 23*f_5/(51840*epsilon) - 149/(82944*epsilon) + 7*pi**4/(4665600*epsilon) + 7*f_3/(38880*epsilon**2) - 217/(466560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 29/(77760*epsilon**3) - 1/(12960*epsilon**4)","4049":"-329*f_3/(1866240*epsilon) - 13*f_5/(103680*epsilon) - pi**4/(933120*epsilon) + 25483/(67184640*epsilon) - f_3/(7776*epsilon**2) + pi**4/(3110400*epsilon**2) + 8267/(89579520*epsilon**2) + f_3/(25920*epsilon**3) + 1901/(8957952*epsilon**3) - 169/(414720*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","4050":"139*f_3/(186624*epsilon) + 13*f_5/(51840*epsilon) - 1483/(1244160*epsilon) + 7*pi**4/(4665600*epsilon) + 7*f_3/(38880*epsilon**2) - 253/(466560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 29/(77760*epsilon**3) - 1/(12960*epsilon**4)","4051":"-167*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 3001/(8957952*epsilon) - 19*f_3/(103680*epsilon**2) - 697/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1891/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","4052":"59*f_3/(20736*epsilon) - 61*f_5/(25920*epsilon) - 203/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(2880*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4053":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(388800*epsilon) - f_3/(31104*epsilon) + 79*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4054":"151*f_3/(103680*epsilon) + f_5/(2880*epsilon) - 311/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 13/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4055":"47*f_3/(93312*epsilon) + f_5/(155520*epsilon) - 2579/(3732480*epsilon) - pi**4/(373248*epsilon) - 5*f_3/(15552*epsilon**2) - 11/(58320*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","4056":"-361*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 105289/(134369280*epsilon) + pi**4/(829440*epsilon) + f_3/(6912*epsilon**2) - pi**4/(3110400*epsilon**2) + 3491/(11197440*epsilon**2) - f_3/(25920*epsilon**3) + 1807/(4478976*epsilon**3) - 697/(622080*epsilon**4) + 11/(10368*epsilon**5) - 1/(2592*epsilon**6)","4057":"43*f_3/(46080*epsilon) - 7*f_5/(103680*epsilon) - 7*pi**4/(4147200*epsilon) + 49/(6298560*epsilon) - 89*f_3/(103680*epsilon**2) - 75323/(268738560*epsilon**2) + pi**4/(622080*epsilon**2) + f_3/(5184*epsilon**3) + 77867/(134369280*epsilon**3) - 2251/(3732480*epsilon**4) + 19/(62208*epsilon**5) - 1/(15552*epsilon**6)","4058":"-f_3**2/(4320*epsilon) - 6307*f_3/(1244160*epsilon) + 47*f_5/(6912*epsilon) - pi**6/(653184*epsilon) - 11293/(44789760*epsilon) + 53*pi**4/(4147200*epsilon) + 131*f_3/(51840*epsilon**2) - f_5/(864*epsilon**2) - 77209/(89579520*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 6827/(14929920*epsilon**3) + 19/(46080*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4059":"-167*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 3001/(8957952*epsilon) - 19*f_3/(103680*epsilon**2) - 697/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1891/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","4060":"-f_3**2/(2160*epsilon) - 851*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 929*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 71*pi**4/(3110400*epsilon) + 2435/(746496*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 13/(10368*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","4061":"269*f_3/(3732480*epsilon) - f_5/(25920*epsilon) - 5243/(26873856*epsilon) + pi**4/(497664*epsilon) - f_3/(2880*epsilon**2) + pi**4/(3110400*epsilon**2) + 2503/(17915904*epsilon**2) + f_3/(25920*epsilon**3) + 16417/(44789760*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","4062":"-43*f_3**2/(51840*epsilon) + 5501*f_3/(3732480*epsilon) - 11*f_5/(11520*epsilon) - 17807/(11197440*epsilon) - 113*pi**4/(37324800*epsilon) + pi**6/(612360*epsilon) - f_3/(103680*epsilon**2) + 11*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 23/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4063":"-19*f_3**2/(25920*epsilon) + 9821*f_3/(3732480*epsilon) - 17*f_5/(8640*epsilon) - 32369/(11197440*epsilon) + 31*pi**4/(37324800*epsilon) + 37*pi**6/(19595520*epsilon) - f_3/(103680*epsilon**2) - 7*f_5/(12960*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 83/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4064":"f_3**2/(17280*epsilon) - 9199*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) + 6463/(33592320*epsilon) + pi**6/(3265920*epsilon) + 229*pi**4/(37324800*epsilon) + 229*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 157/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4065":"319*f_3/(466560*epsilon) + 7*f_5/(51840*epsilon) - pi**4/(373248*epsilon) - 55/(746496*epsilon) - 5*f_3/(15552*epsilon**2) - 1/(2916*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","4066":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","4067":"f_3**2/(5184*epsilon) - 1919*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 17*pi**6/(19595520*epsilon) - 2767/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4068":"-707*f_3/(1866240*epsilon) - 13*f_5/(103680*epsilon) - 11*pi**4/(18662400*epsilon) + 41795/(53747712*epsilon) - 11*f_3/(155520*epsilon**2) + pi**4/(3110400*epsilon**2) + 80533/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 5459/(8957952*epsilon**3) - 23/(46080*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","4069":"-1103*f_3/(1866240*epsilon) - 23*f_5/(103680*epsilon) - 11*pi**4/(18662400*epsilon) + 553859/(806215680*epsilon) - 11*f_3/(155520*epsilon**2) - 47527/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 146543/(134369280*epsilon**3) - 3721/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","4070":"-161*f_3/(1244160*epsilon) - 23*f_5/(207360*epsilon) - 280753/(322486272*epsilon) + 23*pi**4/(6220800*epsilon) + 23*f_3/(51840*epsilon**2) - 47989/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 30067/(26873856*epsilon**3) - 1061/(746496*epsilon**4) + 71/(62208*epsilon**5) - 7/(15552*epsilon**6)","4071":"-1327*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(37324800*epsilon) + 199429/(268738560*epsilon) + 13*f_3/(311040*epsilon**2) + 17453/(26873856*epsilon**2) - 23983/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","4072":"901*f_3/(3732480*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(2332800*epsilon) + 399283/(4837294080*epsilon) - f_3/(19440*epsilon**2) - 25177/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 6541/(12597120*epsilon**3) + 4033/(5598720*epsilon**4) - 1/(2592*epsilon**5) + 1/(11664*epsilon**6)","4073":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","4074":"-271*f_3/(933120*epsilon) - f_5/(311040*epsilon) - 6599/(25194240*epsilon) + 7*pi**4/(4665600*epsilon) + 7*f_3/(38880*epsilon**2) - 11041/(20155392*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 203999/(134369280*epsilon**3) - 4009/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","4075":"-53*f_3/(186624*epsilon) - f_5/(311040*epsilon) - 7951/(161243136*epsilon) + pi**4/(746496*epsilon) + 5*f_3/(31104*epsilon**2) - 217001/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 44597/(67184640*epsilon**3) - 703/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","4076":"-11*f_3**2/(103680*epsilon) - 4949*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) + 757573/(268738560*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 12437/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 7303/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","4077":"-2093*f_3/(3732480*epsilon) + 7*f_5/(311040*epsilon) - 152531/(604661760*epsilon) + 11*pi**4/(12441600*epsilon) + 109*f_3/(311040*epsilon**2) - pi**4/(1866240*epsilon**2) + 4133/(9953280*epsilon**2) - f_3/(15552*epsilon**3) - 181583/(403107840*epsilon**3) + 3511/(11197440*epsilon**4) - 23/(186624*epsilon**5) + 1/(46656*epsilon**6)","4078":"-13*f_3**2/(34560*epsilon) + 4423*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 48287/(89579520*epsilon) + 77*pi**4/(74649600*epsilon) + pi**6/(2177280*epsilon) - 23*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 947/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 29/(311040*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","4079":"-11*f_3**2/(51840*epsilon) - 2039*f_3/(3732480*epsilon) - 149*f_5/(103680*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 6209/(1679616*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 839/(746496*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3083/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","4080":"391*f_3/(622080*epsilon) + 7*f_5/(51840*epsilon) - 89447/(201553920*epsilon) - pi**4/(345600*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(1555200*epsilon**2) + 25909/(201553920*epsilon**2) + f_3/(12960*epsilon**3) + 2693/(16796160*epsilon**3) - 329/(933120*epsilon**4) + 13/(58320*epsilon**5) - 1/(19440*epsilon**6)","4081":"1051*f_3/(1244160*epsilon) + 19*f_5/(207360*epsilon) - 131513/(201553920*epsilon) - 11*pi**4/(6220800*epsilon) - 11*f_3/(23040*epsilon**2) - pi**4/(1244160*epsilon**2) + 16181/(100776960*epsilon**2) + f_3/(5184*epsilon**3) + 841/(3359232*epsilon**3) - 73/(186624*epsilon**4) + 13/(58320*epsilon**5) - 1/(19440*epsilon**6)","4082":"-f_3**2/(5184*epsilon) - 1201*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + pi**4/(1492992*epsilon) + 40477/(89579520*epsilon) + 17*pi**6/(19595520*epsilon) + 5*f_3/(62208*epsilon**2) + 7*f_5/(12960*epsilon**2) - 1283/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 313/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","4083":"-f_3/(5120*epsilon) + 7*f_5/(103680*epsilon) - 463/(100776960*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 7423/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 37409/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","4084":"-f_3/(933120*epsilon) - 7*f_5/(414720*epsilon) - pi**4/(24883200*epsilon) + 306433/(1612431360*epsilon) - 41*f_3/(1244160*epsilon**2) - 2083/(53747712*epsilon**2) - pi**4/(12441600*epsilon**2) + f_3/(25920*epsilon**3) - 301/(2488320*epsilon**3) + 2537/(11197440*epsilon**4) - 89/(466560*epsilon**5) + 1/(15552*epsilon**6)","4085":"f_3**2/(34560*epsilon) - 4573*f_3/(3732480*epsilon) + f_5/(270*epsilon) - 34487/(11197440*epsilon) - 7*pi**4/(691200*epsilon) + pi**6/(933120*epsilon) + 49*f_3/(622080*epsilon**2) + 13*f_5/(17280*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4086":"-47*f_3/(20736*epsilon) + 11*f_5/(51840*epsilon) - pi**4/(248832*epsilon) + 1333/(552960*epsilon) - 5*f_3/(10368*epsilon**2) - 214597/(268738560*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 12793/(11197440*epsilon**3) + 721/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4087":"247*f_3/(103680*epsilon) - 41*f_5/(25920*epsilon) - 43/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(5184*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4088":"7*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 26423/(89579520*epsilon) - f_3/(8640*epsilon**2) + 13/(155520*epsilon**2) - 53/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","4089":"31*f_3/(51840*epsilon) + f_5/(5760*epsilon) - 18817/(44789760*epsilon) + pi**4/(1555200*epsilon) - 13*f_3/(103680*epsilon**2) + 3817/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 301/(1244160*epsilon**3) + 281/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4090":"4278361/(7255941120*epsilon) + 535427/(1209323520*epsilon**2) - 401651/(403107840*epsilon**3) + 18919/(33592320*epsilon**4) - 89/(559872*epsilon**5) + 1/(46656*epsilon**6)","4091":"5188043/(7255941120*epsilon) - 76445/(483729408*epsilon**2) - 9371/(20155392*epsilon**3) + 1235/(3359232*epsilon**4) - 83/(699840*epsilon**5) + 1/(58320*epsilon**6)","4092":"-f_3**2/(4320*epsilon) + 17189*f_3/(22394880*epsilon) - 7*f_5/(25920*epsilon) - pi**6/(4354560*epsilon) - 19*pi**4/(14929920*epsilon) + 19639/(134369280*epsilon) + 25*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - 10331/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 359/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","4093":"1172041/(2418647040*epsilon) + 13679/(50388480*epsilon**2) - 5179/(16796160*epsilon**3) + 77/(699840*epsilon**4) - 1/(58320*epsilon**5)","4094":"-f_3**2/(34560*epsilon) - 109*f_3/(1244160*epsilon) + 263*f_5/(311040*epsilon) - 1224337/(806215680*epsilon) - pi**6/(9797760*epsilon) + 91*pi**4/(13996800*epsilon) + 91*f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 6871/(8398080*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 551/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 19/(58320*epsilon**4) + 1/(19440*epsilon**5)","4095":"43*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 11899/(26873856*epsilon) - f_3/(25920*epsilon**2) - 1445/(4478976*epsilon**2) + 251/(622080*epsilon**3) - 43/(155520*epsilon**4) + 1/(12960*epsilon**5)","4096":"-23*f_3/(62208*epsilon) - 10453/(89579520*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 1009/(2799360*epsilon**2) + 373/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","4097":"197549/(806215680*epsilon) - 221681/(806215680*epsilon**2) + 54077/(67184640*epsilon**3) - 967/(933120*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","4098":"-271*f_3/(933120*epsilon) - f_5/(311040*epsilon) - 6599/(25194240*epsilon) + 7*pi**4/(4665600*epsilon) + 7*f_3/(38880*epsilon**2) - 11041/(20155392*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 203999/(134369280*epsilon**3) - 4009/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","4099":"623*f_3/(933120*epsilon) + f_5/(155520*epsilon) - 7*pi**4/(2332800*epsilon) - 2509/(8957952*epsilon) - 7*f_3/(19440*epsilon**2) + pi**4/(1555200*epsilon**2) + 13379/(67184640*epsilon**2) + f_3/(12960*epsilon**3) + 3823/(22394880*epsilon**3) - 289/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","4100":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","4101":"-53*f_3/(186624*epsilon) - f_5/(311040*epsilon) - 7951/(161243136*epsilon) + pi**4/(746496*epsilon) + 5*f_3/(31104*epsilon**2) - 217001/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 44597/(67184640*epsilon**3) - 703/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","4102":"319*f_3/(466560*epsilon) + 7*f_5/(51840*epsilon) - pi**4/(373248*epsilon) - 55/(746496*epsilon) - 5*f_3/(15552*epsilon**2) - 1/(2916*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","4103":"-101815/(120932352*epsilon) + 695509/(806215680*epsilon**2) - 2903/(4976640*epsilon**3) + 3253/(11197440*epsilon**4) - 83/(933120*epsilon**5) + 1/(77760*epsilon**6)","4104":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","4105":"467*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15349/(403107840*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 131081/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 607/(2099520*epsilon**3) - 497/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","4106":"11*f_3**2/(311040*epsilon) + 425*f_3/(746496*epsilon) - 7*f_5/(25920*epsilon) - 13*pi**4/(2239488*epsilon) + pi**6/(58786560*epsilon) + 1597/(11197440*epsilon) - 65*f_3/(93312*epsilon**2) - f_5/(155520*epsilon**2) + 271/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4107":"19*f_3**2/(34560*epsilon) - 19619*f_3/(22394880*epsilon) + 7*f_5/(13824*epsilon) - 319*pi**4/(74649600*epsilon) - pi**6/(6531840*epsilon) + 2023/(67184640*epsilon) + 113*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) + pi**4/(414720*epsilon**2) + 5299/(22394880*epsilon**2) + f_3/(3456*epsilon**3) - 313/(622080*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 47/(155520*epsilon**4) - 1/(12960*epsilon**5)","4108":"-f_3**2/(1728*epsilon) - 4087*f_3/(622080*epsilon) + 967*f_5/(207360*epsilon) - pi**6/(653184*epsilon) + 17*pi**4/(1382400*epsilon) + 269399/(67184640*epsilon) + 205*f_3/(41472*epsilon**2) - f_5/(864*epsilon**2) - 533089/(134369280*epsilon**2) - 29*pi**4/(6220800*epsilon**2) - 37*f_3/(25920*epsilon**3) + 2903/(2239488*epsilon**3) + 37/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4109":"-17*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 62491/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 947/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 1319/(22394880*epsilon**3) - 443/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","4110":"899/(4976640*epsilon) - 10783/(44789760*epsilon**2) + 49/(138240*epsilon**3) - 19/(103680*epsilon**4) + 1/(25920*epsilon**5)","4111":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","4112":"-143*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - 14801/(100776960*epsilon) + 61*pi**4/(111974400*epsilon) + 61*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 107593/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 511/(1492992*epsilon**3) + 1597/(5598720*epsilon**4) - 61/(466560*epsilon**5) + 1/(38880*epsilon**6)","4113":"11*f_3**2/(311040*epsilon) + 493*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 4663/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 37/(139968*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 17/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4114":"-29*f_3**2/(103680*epsilon) + 2743*f_3/(746496*epsilon) - 7*f_5/(12960*epsilon) - 34487/(11197440*epsilon) - 19*pi**6/(19595520*epsilon) + pi**4/(1244160*epsilon) + 173*f_3/(124416*epsilon**2) - 41*f_5/(51840*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4115":"329*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 11717/(53747712*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 1957/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1679/(5598720*epsilon**3) + 137/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","4116":"29*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 511*f_3/(311040*epsilon) - 97*f_5/(19440*epsilon) - 323*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4117":"19*f_3**2/(25920*epsilon) - 2447*f_3/(311040*epsilon) - pi**4*f_3/(388800*epsilon) + 1823*f_5/(155520*epsilon) - 61*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) + 2311/(746496*epsilon) + 11*pi**4/(345600*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","4118":"29*f_3**2/(51840*epsilon) - 4151*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 773/(2239488*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4119":"-5*f_3**2/(10368*epsilon) + 1103*f_3/(3732480*epsilon) + 11*f_5/(34560*epsilon) - 153491/(89579520*epsilon) + pi**6/(9797760*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 1331/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 457/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","4120":"-29*f_3/(38880*epsilon) + f_5/(5184*epsilon) + 33127/(134369280*epsilon) + pi**4/(388800*epsilon) + f_3/(1152*epsilon**2) - 29971/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 259/(11197440*epsilon**3) + 77/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4121":"13*f_3**2/(17280*epsilon) - 407*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) + 2543/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 373/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4122":"-11*f_3**2/(6480*epsilon) + 49*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 109*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 47*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 47*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4123":"-167*f_3/(829440*epsilon) + f_5/(23040*epsilon) - pi**4/(2985984*epsilon) + 33793/(537477120*epsilon) + 143*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 623/(67184640*epsilon**2) - f_3/(10368*epsilon**3) + 53/(1244160*epsilon**3) - 101/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","4124":"19*f_3**2/(25920*epsilon) - 881*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) - 401*f_5/(155520*epsilon) + f_7/(288*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4125":"11*f_3/(207360*epsilon) - 43459/(1612431360*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 1523/(80621568*epsilon**2) - 2101/(33592320*epsilon**3) - 167/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","4126":"-227*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(460800*epsilon) + 13583/(44789760*epsilon) - f_3/(3840*epsilon**2) + 1463/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 2179/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","4127":"7*f_3**2/(25920*epsilon) + 49*f_3/(23040*epsilon) - 61*f_5/(103680*epsilon) - 84899/(53747712*epsilon) - pi**6/(1959552*epsilon) + 11*pi**4/(2073600*epsilon) + 17*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - 13799/(16796160*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6089/(8957952*epsilon**3) + 347/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4128":"23*f_3/(103680*epsilon) - 11*f_5/(3840*epsilon) - 23*pi**4/(3110400*epsilon) + 165427/(53747712*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 24593/(33592320*epsilon**2) + f_3/(2880*epsilon**3) - 71507/(44789760*epsilon**3) + 539/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4129":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","4130":"-17*f_3/(12960*epsilon) - 7*f_5/(17280*epsilon) + 379/(3732480*epsilon) + pi**4/(207360*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 7/(10368*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","4131":"7*f_3/(17280*epsilon) + f_5/(103680*epsilon) - pi**4/(414720*epsilon) - 1699/(22394880*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 109487/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 5305/(4478976*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4132":"-f_3**2/(2160*epsilon) - 851*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 929*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 71*pi**4/(3110400*epsilon) + 2435/(746496*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 13/(10368*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","4133":"319*f_3/(138240*epsilon) - 133*f_5/(51840*epsilon) - 41*pi**4/(4147200*epsilon) + 27877/(89579520*epsilon) - f_3/(4320*epsilon**2) + pi**4/(1036800*epsilon**2) + 28883/(89579520*epsilon**2) + f_3/(8640*epsilon**3) - 12037/(14929920*epsilon**3) + 7/(9216*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4134":"11*f_3**2/(103680*epsilon) + 781*f_3/(746496*epsilon) - 13*f_5/(103680*epsilon) - 73*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 53341/(89579520*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 865/(746496*epsilon**2) + 7*f_3/(8640*epsilon**3) - 13/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4135":"f_3**2/(5184*epsilon) - 4579*f_3/(3732480*epsilon) - 61*f_5/(25920*epsilon) + 127*pi**4/(37324800*epsilon) + 15277/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 103*f_3/(103680*epsilon**2) + f_5/(1620*epsilon**2) - 409/(311040*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4136":"13*f_3**2/(34560*epsilon) + 809*f_3/(3732480*epsilon) + 49*f_5/(34560*epsilon) - 147107/(89579520*epsilon) - 71*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 1549/(746496*epsilon**2) + 7*f_3/(8640*epsilon**3) - 31/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4137":"427*f_3/(414720*epsilon) - 7*f_5/(103680*epsilon) - 7*pi**4/(4147200*epsilon) + 194459/(806215680*epsilon) - 89*f_3/(103680*epsilon**2) - 142319/(268738560*epsilon**2) + pi**4/(622080*epsilon**2) + f_3/(5184*epsilon**3) + 96227/(134369280*epsilon**3) - 2371/(3732480*epsilon**4) + 19/(62208*epsilon**5) - 1/(15552*epsilon**6)","4138":"-f_3**2/(2304*epsilon) + 8263*f_3/(3732480*epsilon) - 173*f_5/(51840*epsilon) - 4699/(11197440*epsilon) + pi**4/(518400*epsilon) + pi**6/(816480*epsilon) + f_3/(4320*epsilon**2) + 17*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 71/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4139":"-f_3**2/(2880*epsilon) + 77*f_3/(622080*epsilon) + 35*f_5/(41472*epsilon) - 55049/(89579520*epsilon) + pi**4/(230400*epsilon) - f_3/(3840*epsilon**2) + pi**4/(2073600*epsilon**2) + 10733/(89579520*epsilon**2) + f_3/(17280*epsilon**3) + 1817/(3732480*epsilon**3) + 83/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4140":"f_3**2/(12960*epsilon) - 1213*f_3/(622080*epsilon) + 131*f_5/(41472*epsilon) - pi**6/(979776*epsilon) - 53717/(89579520*epsilon) + 31*pi**4/(3110400*epsilon) + 43*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(2073600*epsilon**2) + 12461/(89579520*epsilon**2) + f_3/(17280*epsilon**3) + 349/(746496*epsilon**3) + 83/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4141":"61*f_3**2/(103680*epsilon) + 7399*f_3/(3732480*epsilon) - 11*f_5/(2880*epsilon) - 4699/(11197440*epsilon) - pi**6/(19595520*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 71/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4142":"11*f_3**2/(103680*epsilon) + 3923*f_3/(3732480*epsilon) + 13*f_5/(51840*epsilon) - 84811/(44789760*epsilon) - 49*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) - 49*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(172800*epsilon**2) + 5347/(7464960*epsilon**2) + f_3/(1440*epsilon**3) - 73/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 41/(51840*epsilon**4) - 1/(4320*epsilon**5)","4143":"-43*f_3**2/(5184*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 697*f_3/(155520*epsilon) + 205*f_5/(31104*epsilon) + 5*f_7/(2592*epsilon) - 13*pi**6/(1959552*epsilon) + 23*pi**4/(1555200*epsilon) + 11*f_3**2/(6480*epsilon**2) + 23*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4144":"-13*f_3**2/(11520*epsilon) + 583*f_3/(373248*epsilon) - 5*f_5/(10368*epsilon) - 437*pi**4/(37324800*epsilon) + 53783/(89579520*epsilon) + pi**6/(1088640*epsilon) - 437*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - 1/(2560*epsilon**2) + pi**4/(77760*epsilon**2) + f_3/(648*epsilon**3) - 713/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 17/(12960*epsilon**4) - 1/(2160*epsilon**5)","4145":"-137*f_3**2/(25920*epsilon) - 887*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 553*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 13*pi**6/(1959552*epsilon) + 13*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 13*f_3/(4320*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4146":"-f_3**2/(11520*epsilon) - 6281*f_3/(3732480*epsilon) + 11*f_5/(25920*epsilon) - pi**6/(3265920*epsilon) + 12329/(11197440*epsilon) + 37*pi**4/(3110400*epsilon) + 37*f_3/(25920*epsilon**2) - f_5/(5760*epsilon**2) - 137/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4147":"-16217/(89579520*epsilon) - 6191/(8957952*epsilon**2) + 1099/(14929920*epsilon**3) + 143/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","4148":"61*f_3**2/(103680*epsilon) + 7399*f_3/(3732480*epsilon) - 11*f_5/(2880*epsilon) - 4699/(11197440*epsilon) - pi**6/(19595520*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 71/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4149":"259*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 271/(44789760*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 30361/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 739/(14929920*epsilon**3) + 151/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","4150":"-269*f_3/(414720*epsilon) + 7*f_5/(103680*epsilon) - 37537/(403107840*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) + pi**4/(3110400*epsilon**2) + 5527/(26873856*epsilon**2) + f_3/(25920*epsilon**3) + 391/(134369280*epsilon**3) - 565/(746496*epsilon**4) + 55/(62208*epsilon**5) - 5/(15552*epsilon**6)","4151":"-1103*f_3/(1866240*epsilon) - 23*f_5/(103680*epsilon) - 11*pi**4/(18662400*epsilon) + 553859/(806215680*epsilon) - 11*f_3/(155520*epsilon**2) - 47527/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 146543/(134369280*epsilon**3) - 3721/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","4152":"-157*f_3/(373248*epsilon) + f_5/(34560*epsilon) - 26683/(201553920*epsilon) + 29*pi**4/(18662400*epsilon) + 29*f_3/(155520*epsilon**2) - 54233/(100776960*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 40627/(26873856*epsilon**3) - 4009/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","4153":"17*f_3/(23040*epsilon) + 73*f_5/(34560*epsilon) - 148619/(53747712*epsilon) + 17*pi**4/(6220800*epsilon) + 13*f_3/(12960*epsilon**2) - 14933/(16796160*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 32173/(44789760*epsilon**3) + 347/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4154":"-607*f_3/(311040*epsilon) - 7*f_5/(25920*epsilon) - 1477/(11197440*epsilon) + 11*pi**4/(3110400*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(777600*epsilon**2) + 199/(311040*epsilon**2) - f_3/(6480*epsilon**3) - 7/(25920*epsilon**3) + 1/(6480*epsilon**4)","4155":"7*f_3**2/(5184*epsilon) - 169*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) - 5*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4156":"-19*f_3**2/(17280*epsilon) - 5527*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) + 4519/(33592320*epsilon) + pi**6/(3265920*epsilon) + 301*pi**4/(37324800*epsilon) + 301*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 229/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4157":"11*f_3/(3732480*epsilon) - f_5/(25920*epsilon) - 6125/(26873856*epsilon) + 77*pi**4/(37324800*epsilon) - 53*f_3/(155520*epsilon**2) + pi**4/(3110400*epsilon**2) + 15107/(89579520*epsilon**2) + f_3/(25920*epsilon**3) + 16129/(44789760*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","4158":"67*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 823*f_3/(311040*epsilon) - 461*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4159":"121*f_3/(622080*epsilon) + 7*f_5/(51840*epsilon) - 8873/(53747712*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 10087/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1679/(5598720*epsilon**3) + 101/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","4160":"139*f_3/(186624*epsilon) + 13*f_5/(51840*epsilon) - 1483/(1244160*epsilon) + 7*pi**4/(4665600*epsilon) + 7*f_3/(38880*epsilon**2) - 253/(466560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 29/(77760*epsilon**3) - 1/(12960*epsilon**4)","4161":"37*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 107*f_3/(62208*epsilon) - 7*f_5/(1215*epsilon) - 323*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4162":"283*f_3**2/(51840*epsilon) - pi**4*f_3/(51840*epsilon) + 23*f_3/(5184*epsilon) - 523*f_5/(34560*epsilon) - 43*f_7/(17280*epsilon) - 11*pi**4/(259200*epsilon) + 47*pi**6/(3919104*epsilon) - f_3**2/(864*epsilon**2) - 11*f_3/(2160*epsilon**2) + 47*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","4163":"-77*f_3/(20736*epsilon) + 139*f_5/(25920*epsilon) - 203/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(2880*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4164":"203*f_3/(77760*epsilon) - 107*f_5/(51840*epsilon) - 29*pi**4/(3110400*epsilon) - 91031/(134369280*epsilon) - 29*f_3/(25920*epsilon**2) + pi**4/(388800*epsilon**2) + 155789/(134369280*epsilon**2) + f_3/(3240*epsilon**3) - 8813/(11197440*epsilon**3) + 109/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4165":"-11*f_3**2/(20736*epsilon) + 5311*f_3/(3732480*epsilon) - f_5/(1080*epsilon) - 13213/(11197440*epsilon) - 11*pi**6/(19595520*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 19*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4166":"f_3**2/(17280*epsilon) - 9199*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) + 6463/(33592320*epsilon) + pi**6/(3265920*epsilon) + 229*pi**4/(37324800*epsilon) + 229*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 157/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4167":"-229*f_3/(1244160*epsilon) - 7*f_5/(103680*epsilon) + 13*pi**4/(12441600*epsilon) + 232187/(268738560*epsilon) + 13*f_3/(103680*epsilon**2) - 50741/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 3961/(11197440*epsilon**3) + 17/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4168":"5*f_3/(82944*epsilon) - 19*f_5/(103680*epsilon) - 32773/(268738560*epsilon) + 13*pi**4/(2488320*epsilon) + 13*f_3/(20736*epsilon**2) - 36053/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 1829/(2239488*epsilon**3) + 1/(10368*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4169":"-2293*f_3/(1244160*epsilon) + 7*f_5/(5184*epsilon) + 971/(2799360*epsilon) + 79*pi**4/(12441600*epsilon) + 91*f_3/(51840*epsilon**2) - 102481/(89579520*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 7547/(14929920*epsilon**3) + 19/(46080*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4170":"-f_3**2/(5184*epsilon) - 3919*f_3/(3732480*epsilon) - f_5/(1152*epsilon) - 29*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 44773/(22394880*epsilon) - 29*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 383/(248832*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 19/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","4171":"-409*f_3/(103680*epsilon) + 67*f_5/(12960*epsilon) - 191/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 13/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4172":"-127*f_3/(414720*epsilon) - f_5/(103680*epsilon) - 734711/(2418647040*epsilon) - pi**4/(12441600*epsilon) + 7*f_3/(31104*epsilon**2) - pi**4/(4665600*epsilon**2) + 354697/(806215680*epsilon**2) - f_3/(38880*epsilon**3) - 2311/(4976640*epsilon**3) + 3109/(11197440*epsilon**4) - 83/(933120*epsilon**5) + 1/(77760*epsilon**6)","4173":"173*f_3/(622080*epsilon) + 47*f_5/(69120*epsilon) - 2801/(5598720*epsilon) - 53*pi**4/(12441600*epsilon) - 37*f_3/(51840*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 10181/(17915904*epsilon**2) + 7*f_3/(17280*epsilon**3) - 241/(1244160*epsilon**3) + 173/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4174":"-833*f_3/(1866240*epsilon) - f_5/(41472*epsilon) - pi**4/(518400*epsilon) + 17015/(53747712*epsilon) + 31*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 16613/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 425/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","4175":"-77*f_3/(466560*epsilon) - f_5/(41472*epsilon) - 41*pi**4/(18662400*epsilon) + 109147/(268738560*epsilon) + 83*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 8813/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 569/(2239488*epsilon**3) - 709/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","4176":"13*f_3**2/(103680*epsilon) + 853*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 173/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13/(87480*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4177":"11*f_3**2/(311040*epsilon) + 541*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 721/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 73/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 1/(14580*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4178":"76451/(134369280*epsilon) - 4993/(22394880*epsilon**2) + 227/(622080*epsilon**3) - 43/(155520*epsilon**4) + 1/(12960*epsilon**5)","4179":"-11*f_3**2/(311040*epsilon) - 299*f_3/(1244160*epsilon) + 13*f_5/(62208*epsilon) - 1969/(9953280*epsilon) - pi**6/(58786560*epsilon) + 253*pi**4/(55987200*epsilon) + 253*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - pi**4/(373248*epsilon**2) + 187/(1399680*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 247/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","4180":"f_3**2/(5184*epsilon) + 6619*f_3/(3732480*epsilon) + 19*f_5/(17280*epsilon) - 18727/(9953280*epsilon) - 331*pi**4/(37324800*epsilon) - 17*pi**6/(19595520*epsilon) - 263*f_3/(103680*epsilon**2) + f_5/(6480*epsilon**2) + pi**4/(69120*epsilon**2) + 2915/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 391/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","4181":"13*f_3**2/(17280*epsilon) - 149*f_3/(3732480*epsilon) + 13*f_5/(34560*epsilon) - 391*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 2369/(9953280*epsilon) - 139*f_3/(103680*epsilon**2) + f_5/(2880*epsilon**2) + 4207/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 343/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","4182":"f_3**2/(5184*epsilon) + 5611*f_3/(3732480*epsilon) - 23*f_5/(51840*epsilon) - 331*pi**4/(37324800*epsilon) - 17*pi**6/(19595520*epsilon) + 2369/(9953280*epsilon) - 239*f_3/(103680*epsilon**2) + 17*f_5/(12960*epsilon**2) + 4207/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 343/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","4183":"-11*f_3**2/(51840*epsilon) - 12067*f_3/(3732480*epsilon) + 127*f_5/(34560*epsilon) - 9167/(11197440*epsilon) - pi**6/(2449440*epsilon) + 367*pi**4/(37324800*epsilon) + 23*f_3/(11520*epsilon**2) - 59*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4184":"7*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 3199*f_3/(311040*epsilon) - 599*f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) - 119*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(3240*epsilon**2) - 119*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4185":"-5*f_3/(41472*epsilon) + pi**4/(1866240*epsilon) + 101251/(1612431360*epsilon) + f_3/(15552*epsilon**2) + 10781/(403107840*epsilon**2) + 1297/(33592320*epsilon**3) - 127/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","4186":"101*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 547*f_3/(311040*epsilon) - 1811*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4187":"-137*f_3**2/(25920*epsilon) - 887*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 553*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 13*pi**6/(1959552*epsilon) + 13*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 13*f_3/(4320*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4188":"-11*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 871*f_3/(311040*epsilon) - 733*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4189":"5*f_3**2/(10368*epsilon) + 1681*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 4091/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 121/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4190":"5*f_3**2/(10368*epsilon) - 4919*f_3/(3732480*epsilon) - 149*f_5/(103680*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 25573/(8398080*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 3163/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3227/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","4191":"-361*f_3/(1244160*epsilon) - 5*f_5/(41472*epsilon) + 2359/(44789760*epsilon) + pi**4/(311040*epsilon) - f_3/(2592*epsilon**2) + pi**4/(691200*epsilon**2) + 85427/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 11137/(11197440*epsilon**3) + 661/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4192":"-f_3/(6912*epsilon) - f_5/(103680*epsilon) + pi**4/(691200*epsilon) + 12199/(33592320*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 26299/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 64163/(44789760*epsilon**3) + 67/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4193":"-143*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - 14801/(100776960*epsilon) + 61*pi**4/(111974400*epsilon) + 61*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 107593/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 511/(1492992*epsilon**3) + 1597/(5598720*epsilon**4) - 61/(466560*epsilon**5) + 1/(38880*epsilon**6)","4194":"-157*f_3/(373248*epsilon) + f_5/(34560*epsilon) - 26683/(201553920*epsilon) + 29*pi**4/(18662400*epsilon) + 29*f_3/(155520*epsilon**2) - 54233/(100776960*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 40627/(26873856*epsilon**3) - 4009/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","4195":"1859/(89579520*epsilon) + 617/(1399680*epsilon**2) + 301/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","4196":"899*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15853/(50388480*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 35093/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 24301/(33592320*epsilon**3) - 1337/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","4197":"11*f_3**2/(311040*epsilon) + 161*f_3/(746496*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) - 809/(11197440*epsilon) + pi**6/(58786560*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 17/(174960*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4198":"17*f_3**2/(51840*epsilon) - 3211*f_3/(3732480*epsilon) - 79*f_5/(103680*epsilon) - 9167/(11197440*epsilon) - 41*pi**4/(37324800*epsilon) + pi**6/(612360*epsilon) + 71*f_3/(103680*epsilon**2) - 19*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4199":"-37*f_3**2/(51840*epsilon) + 4441*f_3/(746496*epsilon) - 889*f_5/(103680*epsilon) - 61*pi**4/(7464960*epsilon) - 2777/(11197440*epsilon) + 31*pi**6/(9797760*epsilon) - 89*f_3/(103680*epsilon**2) + 41*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 41/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4200":"11*f_3**2/(103680*epsilon) + 11069*f_3/(3732480*epsilon) - 173*f_5/(103680*epsilon) - 91*pi**4/(6220800*epsilon) - 73019/(89579520*epsilon) + pi**6/(19595520*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 4973/(3732480*epsilon**2) + 7*f_3/(8640*epsilon**3) - 13/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4201":"-13*f_3**2/(34560*epsilon) - 1313*f_3/(3732480*epsilon) - 7*f_5/(5760*epsilon) - 1603/(11197440*epsilon) + pi**6/(2177280*epsilon) + pi**4/(124416*epsilon) + 5*f_3/(5184*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 11/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4202":"f_3**2/(11520*epsilon) + 6893*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 83*pi**4/(6220800*epsilon) - 71723/(89579520*epsilon) + pi**6/(3265920*epsilon) - 83*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 2921/(3732480*epsilon**2) + 7*f_3/(8640*epsilon**3) - 23/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4203":"7*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 31*pi**4/(12441600*epsilon) + 1613/(5971968*epsilon) - 31*f_3/(103680*epsilon**2) + 199/(4478976*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 37/(7464960*epsilon**3) + 49/(41472*epsilon**4) - 113/(51840*epsilon**5) + 1/(864*epsilon**6)","4204":"359*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 10409/(40310784*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 191017/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 4817/(6718464*epsilon**3) - 1337/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","4205":"17*f_3**2/(17280*epsilon) - 2927*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 1651/(11197440*epsilon) + 179*pi**4/(37324800*epsilon) + 179*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 113/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4206":"-49*f_3/(155520*epsilon) + f_5/(2592*epsilon) + 65/(746496*epsilon) + pi**4/(311040*epsilon) + f_3/(2592*epsilon**2) - 409/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","4207":"13*f_3**2/(34560*epsilon) + 169*f_3/(746496*epsilon) + 7*f_5/(6912*epsilon) - 11*pi**4/(1555200*epsilon) - pi**6/(2177280*epsilon) + 1751/(9953280*epsilon) - 11*f_3/(12960*epsilon**2) - 7*f_5/(17280*epsilon**2) + 13/(58320*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 41/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","4208":"f_3/(2430*epsilon) - f_5/(51840*epsilon) - 188243/(268738560*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) + 917/(13436928*epsilon**2) - f_3/(8640*epsilon**3) + 5611/(11197440*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","4209":"19*f_3/(165888*epsilon) + 7*f_5/(207360*epsilon) - 7*pi**4/(8294400*epsilon) + 434071/(1612431360*epsilon) - f_3/(41472*epsilon**2) - 869/(2488320*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 26723/(67184640*epsilon**3) - 167/(466560*epsilon**4) + 31/(155520*epsilon**5) - 1/(19440*epsilon**6)","4210":"f_3**2/(34560*epsilon) + 1157*f_3/(7464960*epsilon) + 49*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 257*pi**4/(74649600*epsilon) + 8747/(22394880*epsilon) - 257*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 2059/(4976640*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 67/(103680*epsilon**3) - f_3/(4320*epsilon**4) + 97/(103680*epsilon**4) - 7/(4320*epsilon**5)","4211":"-5*f_3**2/(10368*epsilon) + 4793*f_3/(3732480*epsilon) + 37*f_5/(34560*epsilon) - 78613/(33592320*epsilon) + pi**6/(9797760*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 3937/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 31/(116640*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","4212":"-949*f_3/(1244160*epsilon) + 7*f_5/(23040*epsilon) + 4661/(11943936*epsilon) + 53*pi**4/(12441600*epsilon) + 31*f_3/(69120*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 2903/(11197440*epsilon**2) + f_3/(8640*epsilon**3) + 227/(746496*epsilon**3) + 13/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4213":"-f_3**2/(17280*epsilon) + 313*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 2623/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 107*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 149/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 11/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4214":"113*f_3/(1244160*epsilon) + 23*f_5/(207360*epsilon) + 7*pi**4/(1382400*epsilon) + 12163/(19906560*epsilon) + f_3/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 3301/(5598720*epsilon**2) + f_3/(8640*epsilon**3) + 83/(746496*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4215":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","4216":"-55*f_3/(82944*epsilon) + f_5/(7680*epsilon) - 9311/(59719680*epsilon) + 49*pi**4/(12441600*epsilon) + 137*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 109/(279936*epsilon**2) - f_3/(8640*epsilon**3) - 1097/(3732480*epsilon**3) + 37/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4217":"-65*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 15575/(53747712*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 12251/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2501/(5598720*epsilon**3) - 71/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","4218":"-41*f_3/(1244160*epsilon) + 23*f_5/(34560*epsilon) - 172429/(268738560*epsilon) + 7*pi**4/(4147200*epsilon) + 7*f_3/(34560*epsilon**2) - 7757/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 6121/(11197440*epsilon**3) + 1/(5760*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4219":"-197*f_3/(311040*epsilon) + f_5/(51840*epsilon) + pi**4/(777600*epsilon) + 88589/(268738560*epsilon) - 17*f_3/(103680*epsilon**2) - 5731/(13436928*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 4609/(11197440*epsilon**3) + 1/(3456*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4220":"-f_3/(15552*epsilon) - f_5/(2160*epsilon) + 20981/(268738560*epsilon) + pi**4/(1036800*epsilon) - 7*f_3/(34560*epsilon**2) - 29951/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 5041/(11197440*epsilon**3) + 1/(3456*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4221":"f_3/(2304*epsilon) - 7*pi**4/(2073600*epsilon) - 28009/(89579520*epsilon) - 7*f_3/(17280*epsilon**2) + 1/(155520*epsilon**2) + 127/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","4222":"f_3/(2304*epsilon) - 7*pi**4/(2073600*epsilon) - 28009/(89579520*epsilon) - 7*f_3/(17280*epsilon**2) + 1/(155520*epsilon**2) + 127/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","4223":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","4224":"-649*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 980791/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 359807/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 10211/(33592320*epsilon**3) - 2483/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","4225":"-257*f_3/(1244160*epsilon) - 59*f_5/(103680*epsilon) - 13*pi**4/(4147200*epsilon) + 69523/(89579520*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 11273/(16796160*epsilon**2) + f_3/(8640*epsilon**3) + 3583/(5598720*epsilon**3) - 37/(38880*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","4226":"97*f_3/(1244160*epsilon) - 73*f_5/(69120*epsilon) - 11*pi**4/(2488320*epsilon) + 640177/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 92317/(268738560*epsilon**2) + f_3/(17280*epsilon**3) + 349/(11197440*epsilon**3) + 79/(69120*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","4227":"-f_3/(103680*epsilon) - 191*f_5/(207360*epsilon) + 11*pi**4/(4147200*epsilon) + 11119/(22394880*epsilon) - f_3/(3240*epsilon**2) - 8279/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 311/(1244160*epsilon**3) + 29/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4228":"11*f_3/(103680*epsilon) - 119/(67184640*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 1361/(4478976*epsilon**2) + 7/(155520*epsilon**3) + 41/(155520*epsilon**4) - 1/(6480*epsilon**5)","4229":"-43*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 177535/(483729408*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 62957/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 907/(8398080*epsilon**3) - 187/(559872*epsilon**4) + 53/(58320*epsilon**5) - 1/(1944*epsilon**6)","4230":"-f_3**2/(25920*epsilon) + 31*f_3/(51840*epsilon) - 491*f_5/(207360*epsilon) + 7*pi**4/(4147200*epsilon) + 8401/(22394880*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(25920*epsilon**2) + f_5/(2592*epsilon**2) - 12599/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 263/(1244160*epsilon**3) + 29/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4231":"-f_3**2/(1440*epsilon) + 1793*f_3/(1244160*epsilon) - 43*f_5/(34560*epsilon) + 4003/(29859840*epsilon) + 7*pi**4/(2488320*epsilon) - 5*f_3/(20736*epsilon**2) + 4943/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 31/(69120*epsilon**3) - 89/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","4232":"-f_3**2/(2880*epsilon) + 493*f_3/(311040*epsilon) - 83*f_5/(51840*epsilon) - 8839/(17915904*epsilon) + 13*pi**4/(1555200*epsilon) + 23*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) - 24043/(89579520*epsilon**2) - f_3/(2880*epsilon**3) + 637/(746496*epsilon**3) + 47/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4233":"f_3**2/(5184*epsilon) - 37*f_3/(69120*epsilon) - 31*f_5/(41472*epsilon) + 1853/(11197440*epsilon) + 43*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(51840*epsilon**2) + f_5/(2592*epsilon**2) - 19223/(89579520*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 599/(1244160*epsilon**3) - 43/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4234":"11*f_3**2/(12960*epsilon) - 263*f_3/(622080*epsilon) - f_5/(540*epsilon) - pi**4/(1244160*epsilon) + 457/(5971968*epsilon) + pi**6/(979776*epsilon) - 7*f_3/(10368*epsilon**2) + f_5/(1296*epsilon**2) + 2477/(22394880*epsilon**2) + 143/(207360*epsilon**3) - 107/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","4235":"13*f_3**2/(25920*epsilon) + 73*f_3/(155520*epsilon) + 119*f_5/(51840*epsilon) - 2461/(2239488*epsilon) - pi**4/(103680*epsilon) - pi**6/(1959552*epsilon) - 331*f_3/(155520*epsilon**2) - 13*f_5/(6480*epsilon**2) + 137/(82944*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 101/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4236":"f_3**2/(3240*epsilon) - 25*f_3/(41472*epsilon) + 61*f_5/(103680*epsilon) - 339203/(268738560*epsilon) + pi**6/(1959552*epsilon) + 41*pi**4/(6220800*epsilon) + 17*f_3/(25920*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(172800*epsilon**2) - 10427/(67184640*epsilon**2) - f_3/(1440*epsilon**3) + 2987/(2239488*epsilon**3) - 13/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","4237":"-13*f_3**2/(51840*epsilon) + 13*f_3/(9720*epsilon) - 19*f_5/(12960*epsilon) - pi**4/(86400*epsilon) + pi**6/(3919104*epsilon) + 16531/(11197440*epsilon) - 349*f_3/(155520*epsilon**2) + 23*f_5/(25920*epsilon**2) - 119/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 397/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4238":"11*f_3**2/(25920*epsilon) + 73*f_3/(155520*epsilon) - f_5/(51840*epsilon) - 10307/(11197440*epsilon) - 13*pi**4/(1555200*epsilon) + pi**6/(1959552*epsilon) - 307*f_3/(155520*epsilon**2) - f_5/(810*epsilon**2) + 341/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 433/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4239":"f_3**2/(6480*epsilon) + 19*f_3/(15552*epsilon) - 31*f_5/(51840*epsilon) - pi**4/(86400*epsilon) - 10307/(11197440*epsilon) + pi**6/(979776*epsilon) - 367*f_3/(155520*epsilon**2) - 11*f_5/(12960*epsilon**2) + 341/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 433/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4240":"-f_3**2/(25920*epsilon) - 47*f_3/(248832*epsilon) - 307*f_5/(207360*epsilon) - 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 344759/(537477120*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(6220800*epsilon**2) + 21613/(53747712*epsilon**2) - f_3/(51840*epsilon**3) + 5111/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","4241":"113*f_3/(1244160*epsilon) + 23*f_5/(207360*epsilon) + 7*pi**4/(1382400*epsilon) + 12163/(19906560*epsilon) + f_3/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 3301/(5598720*epsilon**2) + f_3/(8640*epsilon**3) + 83/(746496*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4242":"-f_3**2/(810*epsilon) + 8377*f_3/(5598720*epsilon) + f_5/(2160*epsilon) - 77443/(22394880*epsilon) - 13*pi**4/(3732480*epsilon) + 19*pi**6/(9797760*epsilon) + f_3/(3456*epsilon**2) + f_5/(720*epsilon**2) - 19943/(11197440*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 91*f_3/(38880*epsilon**3) - 823/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(2880*epsilon**4) - 1/(810*epsilon**5)","4243":"53*f_3/(77760*epsilon) + 7*f_5/(51840*epsilon) - 97303/(268738560*epsilon) + pi**4/(345600*epsilon) + f_3/(34560*epsilon**2) - 15587/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 6337/(11197440*epsilon**3) + 11/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4244":"-f_3**2/(1536*epsilon) - 3097*f_3/(7464960*epsilon) + 61*f_5/(34560*epsilon) - 47*pi**4/(12441600*epsilon) - 1901/(29859840*epsilon) + pi**6/(6531840*epsilon) - 47*f_3/(103680*epsilon**2) + f_5/(11520*epsilon**2) + 1379/(5971968*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 743/(829440*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 25/(41472*epsilon**4) - 1/(5760*epsilon**5)","4245":"1039*f_3/(829440*epsilon) + 19*f_5/(51840*epsilon) - 4253977/(3224862720*epsilon) - pi**4/(12441600*epsilon) - 253*f_3/(207360*epsilon**2) + pi**4/(1555200*epsilon**2) + 234583/(268738560*epsilon**2) + 19*f_3/(51840*epsilon**3) - 3071/(67184640*epsilon**3) - 389/(1866240*epsilon**4) + 19/(155520*epsilon**5) - 1/(38880*epsilon**6)","4246":"-71*f_3**2/(25920*epsilon) + f_3/(8640*epsilon) + pi**4*f_3/(77760*epsilon) + 647*f_5/(155520*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(279936*epsilon) - pi**4/(259200*epsilon) + 13057/(3732480*epsilon) + f_3**2/(1296*epsilon**2) - f_3/(2160*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 17/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","4247":"11*f_3/(207360*epsilon) - 43459/(1612431360*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 1523/(80621568*epsilon**2) - 2101/(33592320*epsilon**3) - 167/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","4248":"-607*f_3/(311040*epsilon) - 7*f_5/(25920*epsilon) - 1477/(11197440*epsilon) + 11*pi**4/(3110400*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(777600*epsilon**2) + 199/(311040*epsilon**2) - f_3/(6480*epsilon**3) - 7/(25920*epsilon**3) + 1/(6480*epsilon**4)","4249":"101*f_3/(77760*epsilon) + 451*f_5/(207360*epsilon) - 92699/(33592320*epsilon) - 47*pi**4/(4147200*epsilon) - f_3/(7680*epsilon**2) + 31319/(134369280*epsilon**2) + 31*pi**4/(6220800*epsilon**2) - 7*f_3/(25920*epsilon**3) - 1253/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4250":"-11*f_3**2/(12960*epsilon) - 197*f_3/(51840*epsilon) + pi**4*f_3/(194400*epsilon) + 887*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 19*pi**4/(1555200*epsilon) + 7873/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(12960*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 17/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","4251":"-79*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + 7*pi**4/(24883200*epsilon) + 66143/(1612431360*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 2269/(403107840*epsilon**2) - f_3/(51840*epsilon**3) - 539/(6718464*epsilon**3) - 149/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","4252":"17*f_3/(207360*epsilon) - 3083/(322486272*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 13123/(403107840*epsilon**2) - 3937/(33592320*epsilon**3) - 131/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","4253":"-13*f_3**2/(103680*epsilon) - 377*f_3/(3732480*epsilon) + 107*f_5/(51840*epsilon) - 34471/(11197440*epsilon) + pi**6/(4898880*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) + 11*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4254":"f_3**2/(810*epsilon) - pi**4*f_3/(194400*epsilon) - 131*f_3/(311040*epsilon) - 1091*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 23*pi**4/(1036800*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 23*f_3/(8640*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4255":"-463*f_3/(311040*epsilon) - 7*f_5/(25920*epsilon) + 11*pi**4/(3110400*epsilon) + 5003/(11197440*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(777600*epsilon**2) + 11/(62208*epsilon**2) - f_3/(6480*epsilon**3) - 7/(25920*epsilon**3) + 1/(6480*epsilon**4)","4256":"23*f_3**2/(6480*epsilon) - pi**4*f_3/(48600*epsilon) + 2029*f_3/(311040*epsilon) - 2201*f_5/(155520*epsilon) + 377*f_7/(207360*epsilon) + 11*pi**4/(3110400*epsilon) + pi**6/(279936*epsilon) - f_3**2/(810*epsilon**2) + 11*f_3/(25920*epsilon**2) + 7*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4257":"377*f_3/(311040*epsilon) + 331*f_5/(207360*epsilon) - 109429/(67184640*epsilon) - 17*pi**4/(1382400*epsilon) - 17*f_3/(69120*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 33631/(26873856*epsilon**2) - 7*f_3/(25920*epsilon**3) - 9893/(11197440*epsilon**3) + 133/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4258":"59*f_3/(622080*epsilon) - 401*f_5/(207360*epsilon) + 13*pi**4/(2488320*epsilon) + 1069/(839808*epsilon) + 17*f_3/(23040*epsilon**2) - 18857/(26873856*epsilon**2) + 19*pi**4/(6220800*epsilon**2) - 13*f_3/(25920*epsilon**3) + 259/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4259":"67*f_3/(62208*epsilon) + 251*f_5/(207360*epsilon) - 15665/(13436928*epsilon) - 47*pi**4/(4147200*epsilon) - f_3/(7680*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 147419/(134369280*epsilon**2) - 7*f_3/(25920*epsilon**3) - 9893/(11197440*epsilon**3) + 133/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4260":"-859*f_3/(622080*epsilon) - 131*f_5/(207360*epsilon) + 79*pi**4/(12441600*epsilon) + 22423/(13436928*epsilon) + 133*f_3/(207360*epsilon**2) - 122797/(134369280*epsilon**2) + 19*pi**4/(6220800*epsilon**2) - 13*f_3/(25920*epsilon**3) + 691/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4261":"-1609*f_3/(622080*epsilon) + 79*f_5/(207360*epsilon) + pi**4/(153600*epsilon) + 13871/(6718464*epsilon) + 233*f_3/(207360*epsilon**2) - 151309/(134369280*epsilon**2) + 19*pi**4/(6220800*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1123/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4262":"7*f_3/(34560*epsilon) + 19*f_5/(20736*epsilon) - 122711/(201553920*epsilon) - pi**4/(1555200*epsilon) - 11*f_3/(20736*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 3875/(40310784*epsilon**2) + f_3/(3240*epsilon**3) + 5717/(16796160*epsilon**3) - 401/(933120*epsilon**4) + 13/(58320*epsilon**5) - 1/(19440*epsilon**6)","4263":"109*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) - 331151/(201553920*epsilon) - 17*pi**4/(18662400*epsilon) - 397*f_3/(311040*epsilon**2) - pi**4/(1036800*epsilon**2) + 208969/(201553920*epsilon**2) + f_3/(2160*epsilon**3) - 547/(16796160*epsilon**3) - 329/(933120*epsilon**4) + 13/(58320*epsilon**5) - 1/(19440*epsilon**6)","4264":"f_3/(2430*epsilon) - f_5/(51840*epsilon) - 188243/(268738560*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) + 917/(13436928*epsilon**2) - f_3/(8640*epsilon**3) + 5611/(11197440*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","4265":"13*f_3**2/(25920*epsilon) + 73*f_3/(155520*epsilon) + 119*f_5/(51840*epsilon) - 2461/(2239488*epsilon) - pi**4/(103680*epsilon) - pi**6/(1959552*epsilon) - 331*f_3/(155520*epsilon**2) - 13*f_5/(6480*epsilon**2) + 137/(82944*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 101/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4266":"-13*f_3**2/(51840*epsilon) + 13*f_3/(9720*epsilon) - 19*f_5/(12960*epsilon) - pi**4/(86400*epsilon) + pi**6/(3919104*epsilon) + 16531/(11197440*epsilon) - 349*f_3/(155520*epsilon**2) + 23*f_5/(25920*epsilon**2) - 119/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 397/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4267":"-f_3**2/(12960*epsilon) - 37*f_3/(124416*epsilon) - 23*f_5/(17280*epsilon) - 29*pi**4/(6220800*epsilon) + 57427/(268738560*epsilon) + pi**6/(979776*epsilon) - 29*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 9227/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2933/(5598720*epsilon**3) - 89/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","4268":"-7*f_3**2/(5760*epsilon) - 1291*f_3/(746496*epsilon) + 149*f_5/(34560*epsilon) - pi**6/(466560*epsilon) + 2111/(11197440*epsilon) + 587*pi**4/(37324800*epsilon) + 587*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 347/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4269":"-f_3**2/(25920*epsilon) + 31*f_3/(51840*epsilon) - 491*f_5/(207360*epsilon) + 7*pi**4/(4147200*epsilon) + 8401/(22394880*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(25920*epsilon**2) + f_5/(2592*epsilon**2) - 12599/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 263/(1244160*epsilon**3) + 29/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4270":"157*f_3/(311040*epsilon) - 13*pi**4/(6220800*epsilon) + 320131/(806215680*epsilon) - 7*f_3/(20736*epsilon**2) - 4177/(7464960*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4567/(6718464*epsilon**3) - 79/(116640*epsilon**4) + 31/(77760*epsilon**5) - 1/(9720*epsilon**6)","4271":"-f_3**2/(25920*epsilon) + 751*f_3/(933120*epsilon) - 7*f_5/(12960*epsilon) - 17503/(22394880*epsilon) - 67*pi**4/(9331200*epsilon) + pi**6/(4898880*epsilon) - 67*f_3/(77760*epsilon**2) - f_5/(12960*epsilon**2) - 65/(373248*epsilon**2) + pi**4/(97200*epsilon**2) + f_3/(810*epsilon**3) - pi**4/(129600*epsilon**3) + 13/(155520*epsilon**3) - f_3/(1080*epsilon**4) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","4272":"-f_3**2/(1728*epsilon) + 191*f_3/(466560*epsilon) - f_5/(2880*epsilon) - pi**4/(145800*epsilon) + 1127/(22394880*epsilon) + pi**6/(816480*epsilon) - f_3/(1215*epsilon**2) + f_5/(1440*epsilon**2) - 1171/(1866240*epsilon**2) + pi**4/(97200*epsilon**2) + f_3/(810*epsilon**3) - pi**4/(129600*epsilon**3) + 31/(155520*epsilon**3) - f_3/(1080*epsilon**4) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","4273":"-f_3**2/(6480*epsilon) - 223*f_3/(155520*epsilon) + 167*f_5/(69120*epsilon) - pi**6/(979776*epsilon) - 38897/(89579520*epsilon) + 17*pi**4/(1555200*epsilon) + 11*f_3/(20736*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(691200*epsilon**2) + 3173/(89579520*epsilon**2) - f_3/(5760*epsilon**3) + 2393/(3732480*epsilon**3) + 59/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4274":"f_3**2/(12960*epsilon) - 1073*f_3/(622080*epsilon) + 23*f_5/(25920*epsilon) - pi**6/(979776*epsilon) + 4283/(9953280*epsilon) + 41*pi**4/(6220800*epsilon) + 11*f_3/(51840*epsilon**2) - f_5/(1296*epsilon**2) + 281/(22394880*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 67/(207360*epsilon**3) - 71/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","4275":"f_3**2/(12960*epsilon) - 1073*f_3/(622080*epsilon) + 23*f_5/(25920*epsilon) - pi**6/(979776*epsilon) + 4283/(9953280*epsilon) + 41*pi**4/(6220800*epsilon) + 11*f_3/(51840*epsilon**2) - f_5/(1296*epsilon**2) + 281/(22394880*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 67/(207360*epsilon**3) - 71/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","4276":"17*f_3**2/(51840*epsilon) + 6073*f_3/(3732480*epsilon) - 91*f_5/(34560*epsilon) - 13*pi**4/(1492992*epsilon) + 559/(2239488*epsilon) + 19*pi**6/(9797760*epsilon) - 65*f_3/(62208*epsilon**2) + 41*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4277":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","4278":"-f_3**2/(25920*epsilon) + 31*f_3/(51840*epsilon) - 491*f_5/(207360*epsilon) + 7*pi**4/(4147200*epsilon) + 8401/(22394880*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(25920*epsilon**2) + f_5/(2592*epsilon**2) - 12599/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 263/(1244160*epsilon**3) + 29/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4279":"-13*f_3/(414720*epsilon) + 83*f_5/(207360*epsilon) - 1284413/(1612431360*epsilon) + 7*pi**4/(2073600*epsilon) + 49*f_3/(207360*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 37963/(134369280*epsilon**2) + f_3/(12960*epsilon**3) - 2579/(6718464*epsilon**3) - 839/(1866240*epsilon**4) + 31/(25920*epsilon**5) - 5/(7776*epsilon**6)","4280":"-161*f_3/(1244160*epsilon) - 23*f_5/(207360*epsilon) - 280753/(322486272*epsilon) + 23*pi**4/(6220800*epsilon) + 23*f_3/(51840*epsilon**2) - 47989/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 30067/(26873856*epsilon**3) - 1061/(746496*epsilon**4) + 71/(62208*epsilon**5) - 7/(15552*epsilon**6)","4281":"11*f_3/(207360*epsilon) - pi**4/(230400*epsilon) - 12839/(134369280*epsilon) + f_3/(2880*epsilon**2) + 919/(5598720*epsilon**2) - 223/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","4282":"43*f_3/(207360*epsilon) - pi**4/(230400*epsilon) + 10489/(134369280*epsilon) + f_3/(2880*epsilon**2) + 703/(5598720*epsilon**2) - 223/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","4283":"13*f_3**2/(25920*epsilon) + 73*f_3/(155520*epsilon) + 119*f_5/(51840*epsilon) - 2461/(2239488*epsilon) - pi**4/(103680*epsilon) - pi**6/(1959552*epsilon) - 331*f_3/(155520*epsilon**2) - 13*f_5/(6480*epsilon**2) + 137/(82944*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 101/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4284":"-83*f_3**2/(51840*epsilon) + 12833*f_3/(11197440*epsilon) - 181*f_5/(103680*epsilon) + 133*pi**4/(37324800*epsilon) + pi**6/(1224720*epsilon) + 33787/(33592320*epsilon) + 133*f_3/(311040*epsilon**2) + 17*f_5/(25920*epsilon**2) - 125/(186624*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(25920*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4285":"-f_3/(4608*epsilon) - pi**4/(230400*epsilon) + 33817/(134369280*epsilon) + f_3/(2880*epsilon**2) + 487/(5598720*epsilon**2) - 223/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","4286":"19*f_3**2/(51840*epsilon) + 43027*f_3/(33592320*epsilon) + 469*f_5/(933120*epsilon) - 2179*pi**4/(335923200*epsilon) - 2393/(20155392*epsilon) - pi**6/(9797760*epsilon) - 2179*f_3/(2799360*epsilon**2) - 7*f_5/(77760*epsilon**2) + 781/(8398080*epsilon**2) + 67*pi**4/(27993600*epsilon**2) + 67*f_3/(233280*epsilon**3) - 37/(699840*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","4287":"37*f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 227*f_3/(62208*epsilon) - 2021*f_5/(155520*epsilon) - 23*f_7/(51840*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4288":"223*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 19*pi**4/(4147200*epsilon) + 15149/(107495424*epsilon) - 19*f_3/(34560*epsilon**2) - 77963/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 967/(2239488*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","4289":"13*f_3**2/(103680*epsilon) + 1381*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 331*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) + 1171/(11197440*epsilon) - 331*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 1/(21870*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - pi**4/(1555200*epsilon**3) - 13/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4290":"-f_3**2/(192*epsilon) - 521*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 427*f_5/(31104*epsilon) + 23*f_7/(51840*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4291":"13*f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 227*f_3/(62208*epsilon) - 401*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4292":"107*f_3**2/(25920*epsilon) - 409*f_3/(62208*epsilon) - pi**4*f_3/(48600*epsilon) + 61*f_5/(38880*epsilon) - 239*f_7/(207360*epsilon) - 19*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(810*epsilon**2) - 19*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4293":"73*f_3**2/(25920*epsilon) - 325*f_3/(62208*epsilon) - pi**4*f_3/(48600*epsilon) + 91*f_5/(38880*epsilon) - 239*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) - f_3**2/(810*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4294":"11*f_3**2/(5184*epsilon) - 325*f_3/(62208*epsilon) - 11*pi**4*f_3/(388800*epsilon) + 1309*f_5/(155520*epsilon) - 317*f_7/(51840*epsilon) + 41*pi**4/(3110400*epsilon) + 5*pi**6/(1959552*epsilon) - 11*f_3**2/(6480*epsilon**2) + 41*f_3/(25920*epsilon**2) + 5*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4295":"199*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) - 6659/(14929920*epsilon) - pi**4/(414720*epsilon) - f_3/(3456*epsilon**2) - 209/(622080*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 59/(103680*epsilon**3) + 1/(2160*epsilon**4)","4296":"f_3/(2160*epsilon) + 23*f_5/(12960*epsilon) - 16439/(14929920*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 329/(622080*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 79/(103680*epsilon**3) + 1/(2160*epsilon**4)","4297":"-11*f_3**2/(8640*epsilon) + 7*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) + 529*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(217728*epsilon) + f_3**2/(6480*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4298":"19*f_3**2/(103680*epsilon) + 179*f_3/(3732480*epsilon) + 61*f_5/(25920*epsilon) - 19*pi**6/(19595520*epsilon) - 7*pi**4/(1244160*epsilon) - 3419/(11197440*epsilon) + 77*f_3/(124416*epsilon**2) - 41*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 169/(373248*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4299":"-11*f_3**2/(17280*epsilon) + 5809*f_3/(1119744*epsilon) + 89*f_5/(17280*epsilon) - 483121/(67184640*epsilon) - 361*pi**4/(18662400*epsilon) - 11*pi**6/(6531840*epsilon) - 227*f_3/(38880*epsilon**2) - 13*f_5/(25920*epsilon**2) + pi**4/(43200*epsilon**2) + 62521/(11197440*epsilon**2) + f_3/(360*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","4300":"f_3**2/(480*epsilon) + 9659*f_3/(5598720*epsilon) + 131*f_5/(25920*epsilon) - 483121/(67184640*epsilon) - 451*pi**4/(18662400*epsilon) - pi**6/(1088640*epsilon) - 319*f_3/(77760*epsilon**2) - 29*f_5/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + 62521/(11197440*epsilon**2) + f_3/(360*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","4301":"-17*f_3/(51840*epsilon) - 11*f_5/(51840*epsilon) - 907/(17915904*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 35203/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1097/(3732480*epsilon**3) + 119/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4302":"-41*f_3/(46080*epsilon) - 31*f_5/(103680*epsilon) + 37*pi**4/(12441600*epsilon) + 9761/(17915904*epsilon) + 37*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 7721/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 2839/(7464960*epsilon**3) + 35/(41472*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4303":"f_3**2/(12960*epsilon) - 173*f_3/(51840*epsilon) + 157*f_5/(51840*epsilon) - pi**6/(979776*epsilon) + 41761/(53747712*epsilon) + pi**4/(97200*epsilon) + 19*f_3/(20736*epsilon**2) - f_5/(1296*epsilon**2) - 60839/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 7633/(11197440*epsilon**3) + 11/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4304":"29*f_3/(34560*epsilon) + f_5/(13824*epsilon) - 35561/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 30883/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 809/(3732480*epsilon**3) + 131/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4305":"11*f_3**2/(103680*epsilon) + 781*f_3/(746496*epsilon) - 13*f_5/(103680*epsilon) - 73*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 53341/(89579520*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 865/(746496*epsilon**2) + 7*f_3/(8640*epsilon**3) - 13/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4306":"-143*f_3/(1244160*epsilon) - f_5/(3456*epsilon) - 7*pi**4/(6220800*epsilon) + 918709/(2418647040*epsilon) + 7*f_3/(69120*epsilon**2) - 122933/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 3421/(13436928*epsilon**3) - 2149/(5598720*epsilon**4) + 103/(466560*epsilon**5) - 1/(19440*epsilon**6)","4307":"13*f_3**2/(34560*epsilon) + 809*f_3/(3732480*epsilon) + 49*f_5/(34560*epsilon) - 147107/(89579520*epsilon) - 71*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 1549/(746496*epsilon**2) + 7*f_3/(8640*epsilon**3) - 31/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4308":"-421*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 888101/(4837294080*epsilon) + pi**4/(583200*epsilon) + f_3/(4860*epsilon**2) - pi**4/(6220800*epsilon**2) + 2215/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 469/(16796160*epsilon**3) - 631/(1119744*epsilon**4) + 77/(116640*epsilon**5) - 1/(3888*epsilon**6)","4309":"173*f_3/(1244160*epsilon) + f_5/(20736*epsilon) + pi**4/(3732480*epsilon) + 786923/(7255941120*epsilon) + 11*f_3/(124416*epsilon**2) + 48719/(1209323520*epsilon**2) - f_3/(10368*epsilon**3) - 7579/(26873856*epsilon**3) + 9071/(33592320*epsilon**4) - 323/(2799360*epsilon**5) + 1/(46656*epsilon**6)","4310":"-16649/(11197440*epsilon) + 2137/(7464960*epsilon**2) - 25/(41472*epsilon**3) + 31/(51840*epsilon**4) - 1/(4320*epsilon**5)","4311":"-35*f_3/(559872*epsilon) + 53*f_5/(622080*epsilon) - 113063/(906992640*epsilon) + 47*pi**4/(55987200*epsilon) + 53*f_3/(1866240*epsilon**2) - pi**4/(4665600*epsilon**2) + 384353/(2418647040*epsilon**2) - f_3/(38880*epsilon**3) - 47861/(201553920*epsilon**3) + 3493/(16796160*epsilon**4) - 127/(1399680*epsilon**5) + 1/(58320*epsilon**6)","4312":"-f_3**2/(11520*epsilon) - 2321*f_3/(3732480*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) - 1927/(11197440*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 17/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4313":"-f_3**2/(12960*epsilon) - 37*f_3/(124416*epsilon) - 23*f_5/(17280*epsilon) - 29*pi**4/(6220800*epsilon) + 57427/(268738560*epsilon) + pi**6/(979776*epsilon) - 29*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 9227/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2933/(5598720*epsilon**3) - 89/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","4314":"-f_3**2/(12960*epsilon) - 37*f_3/(124416*epsilon) - 23*f_5/(17280*epsilon) - 29*pi**4/(6220800*epsilon) + 57427/(268738560*epsilon) + pi**6/(979776*epsilon) - 29*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 9227/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2933/(5598720*epsilon**3) - 89/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","4315":"163*f_3**2/(51840*epsilon) - pi**4*f_3/(51840*epsilon) + 23*f_3/(5184*epsilon) - 41*f_5/(11520*epsilon) - 73*f_7/(6480*epsilon) - 11*pi**4/(259200*epsilon) + 47*pi**6/(3919104*epsilon) - f_3**2/(864*epsilon**2) - 11*f_3/(2160*epsilon**2) + 47*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","4316":"401*f_3/(311040*epsilon) - 343*f_5/(207360*epsilon) + 119/(179159040*epsilon) + pi**4/(414720*epsilon) - f_3/(4608*epsilon**2) - pi**4/(691200*epsilon**2) + 8969/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 731/(3732480*epsilon**3) - 157/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","4317":"7*f_3**2/(6480*epsilon) - 3727*f_3/(5598720*epsilon) - 13*f_5/(51840*epsilon) - 11*pi**4/(1244160*epsilon) - pi**6/(4898880*epsilon) + 4823/(5598720*epsilon) - 11*f_3/(10368*epsilon**2) - f_5/(3240*epsilon**2) + 2699/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 1/(810*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 1/(960*epsilon**4) - 1/(3240*epsilon**5)","4318":"583*f_3/(5598720*epsilon) - 390389/(2902376448*epsilon) - 11*pi**4/(27993600*epsilon) - 11*f_3/(233280*epsilon**2) - 74357/(1209323520*epsilon**2) - 5089/(100776960*epsilon**3) + 2239/(8398080*epsilon**4) - 35/(139968*epsilon**5) + 1/(11664*epsilon**6)","4319":"49*f_3/(373248*epsilon) - 7*f_5/(103680*epsilon) - 158701/(4837294080*epsilon) - pi**4/(18662400*epsilon) - 19*f_3/(155520*epsilon**2) + pi**4/(3110400*epsilon**2) + 2477/(25194240*epsilon**2) + f_3/(25920*epsilon**3) - 1957/(11197440*epsilon**3) + 37/(174960*epsilon**4) - 37/(233280*epsilon**5) + 1/(19440*epsilon**6)","4320":"-f_3**2/(960*epsilon) - 61*f_3/(31104*epsilon) + pi**4*f_3/(77760*epsilon) - 149*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(653184*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4321":"7*f_3**2/(34560*epsilon) - 7159*f_3/(7464960*epsilon) + 11*f_5/(13824*epsilon) - 293*pi**4/(74649600*epsilon) + 1265/(8957952*epsilon) + pi**6/(3265920*epsilon) - 401*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 103/(2488320*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - 199/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(4320*epsilon**5)","4322":"f_3**2/(103680*epsilon) + 4787*f_3/(3732480*epsilon) + 41*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) - 3419/(11197440*epsilon) - 11*pi**4/(6220800*epsilon) + 673*f_3/(622080*epsilon**2) - 71*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 169/(373248*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4323":"41*f_3**2/(34560*epsilon) - 611*f_3/(22394880*epsilon) - 13*f_5/(4608*epsilon) - 463*pi**4/(74649600*epsilon) + pi**6/(1632960*epsilon) + 16313/(13436928*epsilon) - 31*f_3/(622080*epsilon**2) + 23*f_5/(51840*epsilon**2) - 6149/(22394880*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 241/(622080*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 47/(155520*epsilon**4) - 1/(12960*epsilon**5)","4324":"-19*f_3**2/(25920*epsilon) - 2923*f_3/(3732480*epsilon) + 17*f_5/(5760*epsilon) - 17807/(11197440*epsilon) - 23*pi**6/(19595520*epsilon) + 439*pi**4/(37324800*epsilon) + 61*f_3/(34560*epsilon**2) - 11*f_5/(6480*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 23/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4325":"-7*f_3**2/(17280*epsilon) - 4219*f_3/(3732480*epsilon) + 251*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 7*pi**4/(37324800*epsilon) + 4621/(11197440*epsilon) + f_3/(768*epsilon**2) + 7*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4326":"-13*f_3**2/(17280*epsilon) - 2203*f_3/(3732480*epsilon) + 107*f_5/(34560*epsilon) - pi**6/(408240*epsilon) + 4621/(11197440*epsilon) + 59*pi**4/(7464960*epsilon) + 77*f_3/(34560*epsilon**2) - f_5/(2880*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4327":"f_3**2/(17280*epsilon) - 8179*f_3/(3732480*epsilon) + 331*f_5/(103680*epsilon) - 2809/(2239488*epsilon) - pi**6/(1088640*epsilon) + 319*pi**4/(37324800*epsilon) + 167*f_3/(103680*epsilon**2) - 13*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4328":"-557*f_3/(622080*epsilon) + f_5/(13824*epsilon) + pi**4/(2488320*epsilon) + 34811/(67184640*epsilon) + f_3/(2560*epsilon**2) - 27973/(134369280*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) - 2981/(11197440*epsilon**3) + 101/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4329":"-19*f_3/(27648*epsilon) - 7*f_5/(13824*epsilon) - pi**4/(153600*epsilon) + 46613/(44789760*epsilon) - f_3/(1280*epsilon**2) + 47987/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 8653/(11197440*epsilon**3) + 541/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4330":"f_3**2/(3456*epsilon) - 5519*f_3/(3732480*epsilon) + 89*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 2947/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 31/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4331":"491*f_3/(622080*epsilon) - 103*f_5/(51840*epsilon) - 11*pi**4/(2073600*epsilon) + 185473/(268738560*epsilon) - 13*f_3/(34560*epsilon**2) - 5027/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 3451/(11197440*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","4332":"-833*f_3/(1866240*epsilon) - f_5/(41472*epsilon) - pi**4/(518400*epsilon) + 17015/(53747712*epsilon) + 31*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 16613/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 425/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","4333":"23*f_3/(933120*epsilon) + f_5/(12960*epsilon) - pi**4/(248832*epsilon) + 86701/(268738560*epsilon) + f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 26141/(89579520*epsilon**2) + f_3/(25920*epsilon**3) - 785/(2239488*epsilon**3) - 673/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","4334":"529*f_3/(311040*epsilon) - f_5/(2304*epsilon) - 8801/(8957952*epsilon) - 19*pi**4/(6220800*epsilon) - 59*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 51049/(89579520*epsilon**2) + f_3/(2880*epsilon**3) - 109/(1244160*epsilon**3) + 137/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4335":"-5*f_3**2/(10368*epsilon) + 2753*f_3/(3732480*epsilon) + 31*f_5/(103680*epsilon) - 149/(207360*epsilon) - 5*pi**4/(1492992*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 13/(93312*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","4336":"11*f_3**2/(103680*epsilon) + 1889*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 23*pi**4/(3110400*epsilon) - 529/(9953280*epsilon) + pi**6/(19595520*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(51840*epsilon**2) - 89/(933120*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 11/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","4337":"7*f_3**2/(25920*epsilon) - 403*f_3/(1244160*epsilon) + 187*f_5/(207360*epsilon) - 53047/(44789760*epsilon) - pi**6/(1959552*epsilon) + 127*pi**4/(12441600*epsilon) + 77*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 75203/(268738560*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1499/(11197440*epsilon**3) + 397/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4338":"f_3**2/(5184*epsilon) - 59*f_3/(82944*epsilon) + 47*f_5/(103680*epsilon) - 210941/(268738560*epsilon) + pi**6/(1959552*epsilon) + 13*pi**4/(2488320*epsilon) + 17*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(207360*epsilon**2) - 649/(13436928*epsilon**2) - f_3/(1728*epsilon**3) + 13387/(11197440*epsilon**3) - 11/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","4339":"-11*f_3**2/(103680*epsilon) - 2681*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 6769/(11197440*epsilon) - pi**6/(19595520*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4340":"f_3**2/(12960*epsilon) - 19*f_3/(207360*epsilon) - f_5/(1080*epsilon) + 4709/(44789760*epsilon) + pi**4/(518400*epsilon) + pi**6/(1959552*epsilon) - 41*f_3/(103680*epsilon**2) + f_5/(2592*epsilon**2) - 5543/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 79/(248832*epsilon**3) - 7/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4341":"5*f_3**2/(10368*epsilon) - 1703*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 71/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 35/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4342":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 77*f_3/(31104*epsilon) - 41*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4343":"-307*f_3/(622080*epsilon) + 19*f_5/(69120*epsilon) + 13651/(89579520*epsilon) + pi**4/(497664*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(691200*epsilon**2) + 7849/(17915904*epsilon**2) + f_3/(5760*epsilon**3) + 629/(3732480*epsilon**3) + 107/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4344":"-181*f_3/(1244160*epsilon) - 83*f_5/(207360*epsilon) + 11*pi**4/(6220800*epsilon) + 779761/(2418647040*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(691200*epsilon**2) + 24823/(161243136*epsilon**2) - f_3/(5760*epsilon**3) + 4211/(33592320*epsilon**3) - 2407/(5598720*epsilon**4) + 173/(233280*epsilon**5) - 1/(1944*epsilon**6)","4345":"-7*f_3**2/(103680*epsilon) + 427*f_3/(207360*epsilon) - 11*f_5/(8640*epsilon) - 859*pi**4/(37324800*epsilon) - 11*pi**6/(19595520*epsilon) + 176021/(89579520*epsilon) - 11*f_3/(3840*epsilon**2) + 17*f_5/(51840*epsilon**2) + 5471/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 143/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4346":"-43*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 177535/(483729408*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 62957/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 907/(8398080*epsilon**3) - 187/(559872*epsilon**4) + 53/(58320*epsilon**5) - 1/(1944*epsilon**6)","4347":"f_3**2/(12960*epsilon) - 199*f_3/(138240*epsilon) + 41*f_5/(11520*epsilon) - 17179/(11197440*epsilon) - pi**6/(979776*epsilon) + 101*pi**4/(12441600*epsilon) + 101*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(1036800*epsilon**2) + 33371/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 1867/(7464960*epsilon**3) + 163/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4348":"43*f_3/(46080*epsilon) + 7*f_5/(69120*epsilon) - 516239/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 200219/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5267/(11197440*epsilon**3) + 437/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","4349":"-7*f_3/(207360*epsilon) + 7*f_5/(51840*epsilon) - 13*pi**4/(4665600*epsilon) + 16463/(100776960*epsilon) - 23*f_3/(77760*epsilon**2) + pi**4/(1555200*epsilon**2) + 36281/(100776960*epsilon**2) + f_3/(12960*epsilon**3) - 6097/(16796160*epsilon**3) - 143/(466560*epsilon**4) + 31/(58320*epsilon**5) - 1/(4860*epsilon**6)","4350":"-37*f_3**2/(25920*epsilon) - 803*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 97*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 59*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 59*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4351":"7*f_3/(11520*epsilon) - 31*f_5/(25920*epsilon) - 31/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 7/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4352":"-193*f_3**2/(25920*epsilon) + 89*f_3/(31104*epsilon) + 17*pi**4*f_3/(388800*epsilon) + f_5/(31104*epsilon) + 5*f_7/(576*epsilon) - 17*pi**6/(1959552*epsilon) + pi**4/(57600*epsilon) + 17*f_3**2/(6480*epsilon**2) + f_3/(480*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4353":"-23*f_3**2/(5184*epsilon) - 659*f_3/(155520*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 361*f_5/(31104*epsilon) + 5*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 43*pi**4/(1555200*epsilon) + 11*f_3**2/(6480*epsilon**2) + 43*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4354":"95*f_3/(248832*epsilon) + 469*f_5/(207360*epsilon) - 606481/(537477120*epsilon) - 7*pi**4/(1382400*epsilon) - 7*f_3/(11520*epsilon**2) - 33251/(53747712*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 7777/(11197440*epsilon**3) + 83/(69120*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","4355":"-11*f_3**2/(103680*epsilon) - 277*f_3/(746496*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 475/(2239488*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4356":"5*f_3**2/(10368*epsilon) - 1703*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 71/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 35/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4357":"5*f_3**2/(10368*epsilon) + 817*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 7619/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4358":"53*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) - f_3/(31104*epsilon) - 263*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 5*pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4359":"-301*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) + 239*pi**4/(111974400*epsilon) + 726421/(806215680*epsilon) - 647*f_3/(1866240*epsilon**2) - 6341/(4976640*epsilon**2) - 19*pi**4/(18662400*epsilon**2) + 13*f_3/(77760*epsilon**3) + 29659/(33592320*epsilon**3) - 2597/(5598720*epsilon**4) + 37/(233280*epsilon**5) - 1/(38880*epsilon**6)","4360":"-961*f_3/(2239488*epsilon) - 7*f_5/(207360*epsilon) - 267047/(2418647040*epsilon) + 29*pi**4/(111974400*epsilon) + 517*f_3/(1866240*epsilon**2) + pi**4/(6220800*epsilon**2) + 27337/(80621568*epsilon**2) - f_3/(12960*epsilon**3) - 30601/(100776960*epsilon**3) + 2879/(16796160*epsilon**4) - 1/(17496*epsilon**5) + 1/(116640*epsilon**6)","4361":"49*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 96787/(268738560*epsilon) - f_3/(10368*epsilon**2) - 5143/(16796160*epsilon**2) + 2117/(11197440*epsilon**3) - 17/(233280*epsilon**4) + 1/(77760*epsilon**5)","4362":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","4363":"-167*f_3/(829440*epsilon) + f_5/(23040*epsilon) - pi**4/(2985984*epsilon) + 33793/(537477120*epsilon) + 143*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 623/(67184640*epsilon**2) - f_3/(10368*epsilon**3) + 53/(1244160*epsilon**3) - 101/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","4364":"181*f_3/(622080*epsilon) - f_5/(51840*epsilon) + 1459/(14929920*epsilon) + 7*pi**4/(6220800*epsilon) - 11*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 51083/(268738560*epsilon**2) + f_3/(4320*epsilon**3) - 10633/(11197440*epsilon**3) + 649/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4365":"f_3**2/(1728*epsilon) - pi**4*f_3/(194400*epsilon) + 283*f_3/(311040*epsilon) - 223*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4366":"-f_3**2/(960*epsilon) - 121*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 161*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4367":"61*f_3/(138240*epsilon) + 19*f_5/(207360*epsilon) - 2747/(5598720*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 23557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1229/(1119744*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","4368":"-7*f_3**2/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 1063*f_3/(155520*epsilon) + 79*f_5/(31104*epsilon) - f_7/(288*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4369":"1463*f_3/(11197440*epsilon) + f_5/(103680*epsilon) + pi**4/(4478976*epsilon) + 417001/(806215680*epsilon) + 5*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 27979/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 25247/(44789760*epsilon**3) + 2101/(3732480*epsilon**4) - 89/(311040*epsilon**5) + 1/(15552*epsilon**6)","4370":"-7*f_3**2/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 1063*f_3/(155520*epsilon) - 5*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4371":"1463*f_3/(11197440*epsilon) + f_5/(103680*epsilon) + pi**4/(4478976*epsilon) + 417001/(806215680*epsilon) + 5*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 27979/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 25247/(44789760*epsilon**3) + 2101/(3732480*epsilon**4) - 89/(311040*epsilon**5) + 1/(15552*epsilon**6)","4372":"259*f_3/(3732480*epsilon) - f_5/(138240*epsilon) + 7*pi**4/(74649600*epsilon) + 91561/(1612431360*epsilon) - 7*f_3/(414720*epsilon**2) - 18539/(268738560*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + f_3/(38880*epsilon**3) - 13/(276480*epsilon**3) + 2249/(11197440*epsilon**4) - 89/(466560*epsilon**5) + 1/(15552*epsilon**6)","4373":"-41*f_3/(77760*epsilon) - 23*f_5/(51840*epsilon) - pi**4/(2073600*epsilon) + 218279/(403107840*epsilon) + 23*f_3/(207360*epsilon**2) - 31577/(89579520*epsilon**2) + pi**4/(1555200*epsilon**2) - 11*f_3/(51840*epsilon**3) + 42799/(33592320*epsilon**3) - 1103/(933120*epsilon**4) + 41/(77760*epsilon**5) - 1/(7776*epsilon**6)","4374":"f_3**2/(1920*epsilon) - 5927*f_3/(3732480*epsilon) - 199*f_5/(103680*epsilon) - 229*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 147409/(33592320*epsilon) - 31*f_3/(103680*epsilon**2) + 13*f_5/(8640*epsilon**2) - 4819/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3659/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","4375":"f_3**2/(25920*epsilon) + 1321*f_3/(3732480*epsilon) + 91*f_5/(51840*epsilon) - 37*pi**6/(19595520*epsilon) - 773/(2239488*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4376":"-13*f_3**2/(69120*epsilon) - 467*f_3/(7464960*epsilon) - 7*f_5/(34560*epsilon) - 803/(22394880*epsilon) + pi**6/(4354560*epsilon) + 29*pi**4/(12441600*epsilon) - 37*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3197/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","4377":"37*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(414720*epsilon) + 173/(2985984*epsilon) - f_3/(3456*epsilon**2) - 227/(622080*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 59/(103680*epsilon**3) + 1/(2160*epsilon**4)","4378":"-11*f_3/(20736*epsilon) - 19*f_5/(25920*epsilon) - pi**4/(115200*epsilon) + 293/(124416*epsilon) - f_3/(960*epsilon**2) + pi**4/(259200*epsilon**2) + 1667/(1866240*epsilon**2) + f_3/(2160*epsilon**3) - 47/(38880*epsilon**3) + 1/(2592*epsilon**4)","4379":"203*f_3/(1244160*epsilon) - f_5/(103680*epsilon) - 10375/(17915904*epsilon) + pi**4/(460800*epsilon) + f_3/(25920*epsilon**2) + 57827/(89579520*epsilon**2) - 6277/(14929920*epsilon**3) + 89/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4380":"-127*f_3/(1244160*epsilon) + 73*f_5/(69120*epsilon) - 13751/(8957952*epsilon) + 7*pi**4/(1244160*epsilon) + f_3/(5184*epsilon**2) - pi**4/(414720*epsilon**2) + 182771/(268738560*epsilon**2) - f_3/(3456*epsilon**3) - 2713/(11197440*epsilon**3) + 469/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4381":"-301*f_3/(311040*epsilon) + f_5/(5184*epsilon) + pi**4/(622080*epsilon) + 32201/(44789760*epsilon) + 19*f_3/(17280*epsilon**2) - 58057/(89579520*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 1453/(14929920*epsilon**3) + 3/(5120*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4382":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","4383":"17*f_3**2/(25920*epsilon) - 5083*f_3/(3732480*epsilon) - 61*f_5/(25920*epsilon) - 41*pi**4/(37324800*epsilon) + 15367/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 143*f_3/(103680*epsilon**2) + f_5/(1620*epsilon**2) - 349/(311040*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4384":"f_3**2/(320*epsilon) - pi**4*f_3/(77760*epsilon) + 19*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4385":"-47*f_3**2/(51840*epsilon) - 1339*f_3/(3732480*epsilon) - 79*f_5/(103680*epsilon) - pi**6/(2449440*epsilon) + 59*pi**4/(7464960*epsilon) + 14809/(11197440*epsilon) + 61*f_3/(34560*epsilon**2) + 31*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 313/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4386":"f_3/(207360*epsilon) + 7*f_5/(138240*epsilon) - 781/(29859840*epsilon) - pi**4/(8294400*epsilon) + 29*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7267/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 547/(22394880*epsilon**3) - 889/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","4387":"f_3/(69120*epsilon) - f_5/(6480*epsilon) - 43*pi**4/(18662400*epsilon) + 9589/(17915904*epsilon) - 19*f_3/(155520*epsilon**2) - 3571/(10077696*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 17831/(26873856*epsilon**3) - 889/(1244160*epsilon**4) + 349/(933120*epsilon**5) - 7/(77760*epsilon**6)","4388":"-7*f_3**2/(8640*epsilon) - 7099*f_3/(3732480*epsilon) + 83*f_5/(51840*epsilon) - pi**6/(6531840*epsilon) + 611/(2239488*epsilon) + 439*pi**4/(37324800*epsilon) + 53*f_3/(34560*epsilon**2) - f_5/(1080*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 229/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4389":"f_3**2/(17280*epsilon) - 8179*f_3/(3732480*epsilon) + 331*f_5/(103680*epsilon) - 2809/(2239488*epsilon) - pi**6/(1088640*epsilon) + 319*pi**4/(37324800*epsilon) + 167*f_3/(103680*epsilon**2) - 13*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4390":"f_3**2/(103680*epsilon) + 4787*f_3/(3732480*epsilon) + 41*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) - 3419/(11197440*epsilon) - 11*pi**4/(6220800*epsilon) + 673*f_3/(622080*epsilon**2) - 71*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 169/(373248*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4391":"f_3**2/(5184*epsilon) + 121*f_3/(622080*epsilon) - 77*f_5/(51840*epsilon) + 3311/(14929920*epsilon) + pi**6/(1959552*epsilon) + 17*pi**4/(3110400*epsilon) - f_3/(2880*epsilon**2) + f_5/(2592*epsilon**2) - 130357/(268738560*epsilon**2) - 5233/(11197440*epsilon**3) + 577/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4392":"583*f_3/(5598720*epsilon) - 390389/(2902376448*epsilon) - 11*pi**4/(27993600*epsilon) - 11*f_3/(233280*epsilon**2) - 74357/(1209323520*epsilon**2) - 5089/(100776960*epsilon**3) + 2239/(8398080*epsilon**4) - 35/(139968*epsilon**5) + 1/(11664*epsilon**6)","4393":"-97*f_3**2/(103680*epsilon) + 223*f_3/(69120*epsilon) + 59*f_5/(51840*epsilon) - 823*pi**4/(37324800*epsilon) - 13*pi**6/(9797760*epsilon) - 29827/(89579520*epsilon) - f_3/(256*epsilon**2) + 47*f_5/(51840*epsilon**2) + 7307/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 73/(25920*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4394":"-103*f_3/(2488320*epsilon) + 35*f_5/(82944*epsilon) - 197401/(322486272*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 37727/(537477120*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1561/(7464960*epsilon**3) - 23/(46656*epsilon**4) + 1/(1920*epsilon**5) - 1/(5184*epsilon**6)","4395":"5*f_3/(13824*epsilon) + 11*f_5/(103680*epsilon) - 17*pi**4/(6220800*epsilon) + 1687/(44789760*epsilon) - 17*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 114023/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 26309/(22394880*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4396":"49*f_3**2/(25920*epsilon) + 1559*f_3/(5598720*epsilon) + 31*f_5/(4320*epsilon) - 483121/(67184640*epsilon) - 391*pi**4/(18662400*epsilon) - pi**6/(699840*epsilon) - 289*f_3/(77760*epsilon**2) - 17*f_5/(6480*epsilon**2) + pi**4/(43200*epsilon**2) + 62521/(11197440*epsilon**2) + f_3/(360*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","4397":"-151*f_3/(207360*epsilon) - f_5/(1728*epsilon) - pi**4/(2073600*epsilon) + 60061/(89579520*epsilon) - f_3/(17280*epsilon**2) + 59411/(268738560*epsilon**2) - 13457/(22394880*epsilon**3) + 101/(77760*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4398":"5*f_3**2/(5184*epsilon) - 287*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) - 215*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4399":"-17*f_3/(23040*epsilon) - f_5/(2592*epsilon) + 4889/(8398080*epsilon) - 62573/(268738560*epsilon**2) + 59/(87480*epsilon**3) + 43/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","4400":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 77*f_3/(31104*epsilon) - 41*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4401":"-f_3**2/(3456*epsilon) + 1753*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - pi**6/(466560*epsilon) + 3227/(11197440*epsilon) + 347*pi**4/(37324800*epsilon) + 347*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 121/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4402":"-f_3**2/(11520*epsilon) - 2321*f_3/(3732480*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) - 1927/(11197440*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 17/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4403":"-47*f_3**2/(51840*epsilon) - 1339*f_3/(3732480*epsilon) - 79*f_5/(103680*epsilon) - pi**6/(2449440*epsilon) + 59*pi**4/(7464960*epsilon) + 14809/(11197440*epsilon) + 61*f_3/(34560*epsilon**2) + 31*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 313/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4404":"643*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 171821/(268738560*epsilon) + 13*pi**4/(37324800*epsilon) - 17*f_3/(31104*epsilon**2) + pi**4/(1555200*epsilon**2) + 39023/(89579520*epsilon**2) + f_3/(12960*epsilon**3) + 2261/(8957952*epsilon**3) - 59/(138240*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","4405":"f_3**2/(11520*epsilon) - 3313*f_3/(3732480*epsilon) - f_5/(720*epsilon) - 47*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 62089/(14929920*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 3971/(2985984*epsilon**2) + f_3/(1440*epsilon**3) - 235/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(20736*epsilon**4) - 1/(2880*epsilon**5)","4406":"-697*f_3/(1244160*epsilon) - 31*f_5/(69120*epsilon) + 77*pi**4/(12441600*epsilon) + 48857/(59719680*epsilon) + 29*f_3/(23040*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 2501/(2799360*epsilon**2) - f_3/(2880*epsilon**3) + 2719/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4407":"113*f_3/(1244160*epsilon) + 23*f_5/(207360*epsilon) + 7*pi**4/(1382400*epsilon) + 12163/(19906560*epsilon) + f_3/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 3301/(5598720*epsilon**2) + f_3/(8640*epsilon**3) + 83/(746496*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4408":"23*f_3**2/(25920*epsilon) - 5303*f_3/(3732480*epsilon) + f_5/(640*epsilon) - 17*pi**6/(19595520*epsilon) - 953/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4409":"19*f_3**2/(5760*epsilon) - 41*f_3/(25920*epsilon) - pi**4*f_3/(86400*epsilon) - 959*f_5/(103680*epsilon) + 199*f_7/(69120*epsilon) - 7*pi**4/(259200*epsilon) + 11*pi**6/(1306368*epsilon) - f_3**2/(1440*epsilon**2) - 7*f_3/(2160*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","4410":"-47*f_3**2/(103680*epsilon) - 371*f_3/(622080*epsilon) - 41*f_5/(12960*epsilon) - 7*pi**4/(7464960*epsilon) + 13*pi**6/(9797760*epsilon) + 62365/(17915904*epsilon) - 133*f_3/(124416*epsilon**2) + 49*f_5/(51840*epsilon**2) - 8009/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - 731/(622080*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","4411":"-181*f_3/(1244160*epsilon) - 83*f_5/(207360*epsilon) + 11*pi**4/(6220800*epsilon) + 779761/(2418647040*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(691200*epsilon**2) + 24823/(161243136*epsilon**2) - f_3/(5760*epsilon**3) + 4211/(33592320*epsilon**3) - 2407/(5598720*epsilon**4) + 173/(233280*epsilon**5) - 1/(1944*epsilon**6)","4412":"401*f_3/(311040*epsilon) - 343*f_5/(207360*epsilon) + 119/(179159040*epsilon) + pi**4/(414720*epsilon) - f_3/(4608*epsilon**2) - pi**4/(691200*epsilon**2) + 8969/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 731/(3732480*epsilon**3) - 157/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","4413":"-97*f_3**2/(51840*epsilon) - 63631*f_3/(11197440*epsilon) + 263*f_5/(34560*epsilon) - 17*pi**6/(9797760*epsilon) + 33787/(33592320*epsilon) + 661*pi**4/(37324800*epsilon) + 661*f_3/(311040*epsilon**2) - 11*f_5/(8640*epsilon**2) - 125/(186624*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(25920*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4414":"f_3**2/(8640*epsilon) + pi**4*f_3/(77760*epsilon) + 1189*f_3/(155520*epsilon) - 455*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(217728*epsilon) + 19*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 19*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4415":"-5*f_3**2/(10368*epsilon) - 3143*f_3/(3732480*epsilon) + 119*f_5/(34560*epsilon) - 13*pi**6/(4898880*epsilon) - 6403/(11197440*epsilon) + 443*pi**4/(37324800*epsilon) + 443*f_3/(311040*epsilon**2) - 49*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 31/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4416":"11*f_3/(207360*epsilon) - 43459/(1612431360*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 1523/(80621568*epsilon**2) - 2101/(33592320*epsilon**3) - 167/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","4417":"11*f_3**2/(6480*epsilon) - 89*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) - 41*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) + 13*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 13*f_3/(12960*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4418":"11*f_3**2/(103680*epsilon) + 1889*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 23*pi**4/(3110400*epsilon) - 529/(9953280*epsilon) + pi**6/(19595520*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(51840*epsilon**2) - 89/(933120*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 11/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","4419":"-17*f_3/(51840*epsilon) - 11*f_5/(51840*epsilon) - 907/(17915904*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 35203/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1097/(3732480*epsilon**3) + 119/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4420":"f_3**2/(2592*epsilon) + 47*f_3/(51840*epsilon) - 173*f_5/(51840*epsilon) + 208589/(268738560*epsilon) + pi**6/(979776*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - 67319/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 1613/(2239488*epsilon**3) + 11/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4421":"-41*f_3/(46080*epsilon) - 31*f_5/(103680*epsilon) + 37*pi**4/(12441600*epsilon) + 9761/(17915904*epsilon) + 37*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 7721/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 2839/(7464960*epsilon**3) + 35/(41472*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4422":"5*f_3**2/(6912*epsilon) + 817*f_3/(746496*epsilon) - 323*f_5/(103680*epsilon) - 77*pi**4/(6220800*epsilon) + 40813/(89579520*epsilon) + pi**6/(933120*epsilon) - 77*f_3/(51840*epsilon**2) + 13*f_5/(17280*epsilon**2) + 37/(746496*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 19/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","4423":"-f_3**2/(2592*epsilon) - 61*f_3/(51840*epsilon) + f_5/(288*epsilon) - 87875/(53747712*epsilon) - pi**6/(979776*epsilon) + 11*pi**4/(777600*epsilon) + 143*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 4327/(13436928*epsilon**2) - 19*f_3/(25920*epsilon**3) + 12817/(11197440*epsilon**3) - 1/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4424":"19*f_3**2/(34560*epsilon) - 2771*f_3/(22394880*epsilon) + 7*f_5/(13824*epsilon) - 17383/(13436928*epsilon) - 463*pi**4/(74649600*epsilon) - pi**6/(6531840*epsilon) - 31*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) + pi**4/(414720*epsilon**2) + 23011/(22394880*epsilon**2) + f_3/(3456*epsilon**3) - 457/(622080*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 47/(155520*epsilon**4) - 1/(12960*epsilon**5)","4425":"-1813*f_3/(622080*epsilon) - 473*f_5/(207360*epsilon) + 77*pi**4/(12441600*epsilon) + 345593/(67184640*epsilon) + 97*f_3/(23040*epsilon**2) - 114653/(26873856*epsilon**2) - 29*pi**4/(6220800*epsilon**2) - 37*f_3/(25920*epsilon**3) + 14947/(11197440*epsilon**3) + 37/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4426":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 149*f_3/(31104*epsilon) + 55*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4427":"-5*f_3**2/(10368*epsilon) + 559*f_3/(233280*epsilon) + 37*f_5/(51840*epsilon) - 131*pi**4/(6220800*epsilon) - 10739/(7464960*epsilon) + pi**6/(9797760*epsilon) - 131*f_3/(51840*epsilon**2) - f_5/(25920*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 13741/(7464960*epsilon**2) + 7*f_3/(4320*epsilon**3) - 377/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(17280*epsilon**4) - 1/(4320*epsilon**5)","4428":"f_3**2/(20736*epsilon) + 1943*f_3/(1866240*epsilon) - 7*f_5/(5184*epsilon) - 377*pi**4/(37324800*epsilon) + 53783/(89579520*epsilon) + 13*pi**6/(19595520*epsilon) - 377*f_3/(311040*epsilon**2) + 17*f_5/(51840*epsilon**2) - 1/(2560*epsilon**2) + pi**4/(77760*epsilon**2) + f_3/(648*epsilon**3) - 713/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 17/(12960*epsilon**4) - 1/(2160*epsilon**5)","4429":"17*f_3**2/(17280*epsilon) - 41*f_3/(25920*epsilon) - pi**4*f_3/(86400*epsilon) - 359*f_5/(103680*epsilon) + 37*f_7/(207360*epsilon) - 7*pi**4/(259200*epsilon) + 11*pi**6/(1306368*epsilon) - f_3**2/(1440*epsilon**2) - 7*f_3/(2160*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","4430":"-13*f_3**2/(11520*epsilon) + 583*f_3/(373248*epsilon) - 5*f_5/(10368*epsilon) - 437*pi**4/(37324800*epsilon) + 53783/(89579520*epsilon) + pi**6/(1088640*epsilon) - 437*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - 1/(2560*epsilon**2) + pi**4/(77760*epsilon**2) + f_3/(648*epsilon**3) - 713/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 17/(12960*epsilon**4) - 1/(2160*epsilon**5)","4431":"67*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 823*f_3/(311040*epsilon) - 461*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4432":"283*f_3**2/(51840*epsilon) - pi**4*f_3/(51840*epsilon) + 23*f_3/(5184*epsilon) - 241*f_5/(11520*epsilon) + 31*f_7/(8640*epsilon) - 11*pi**4/(259200*epsilon) + 47*pi**6/(3919104*epsilon) - f_3**2/(864*epsilon**2) - 11*f_3/(2160*epsilon**2) + 47*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","4433":"-43*f_3/(34560*epsilon) - 41*f_5/(25920*epsilon) + 133/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4434":"277*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 45569/(44789760*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 13727/(14929920*epsilon**2) + 10171/(14929920*epsilon**3) + 65/(82944*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4435":"-f_3**2/(1920*epsilon) + 1841*f_3/(3732480*epsilon) - 5*f_5/(6912*epsilon) - 77*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 44989/(22394880*epsilon) - 401*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 943/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 127/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","4436":"-f_3**2/(2592*epsilon) - 431*f_3/(138240*epsilon) + 367*f_5/(103680*epsilon) - pi**6/(979776*epsilon) + 5729/(44789760*epsilon) + 161*pi**4/(12441600*epsilon) + 161*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - 4709/(8957952*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 1373/(7464960*epsilon**3) + 139/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4437":"f_3**2/(2304*epsilon) - 3767*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 56513/(89579520*epsilon) + 167*pi**4/(74649600*epsilon) + pi**6/(2177280*epsilon) - 17*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1537/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(155520*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","4438":"-f_3**2/(810*epsilon) + 8377*f_3/(5598720*epsilon) + f_5/(2160*epsilon) - 77443/(22394880*epsilon) - 13*pi**4/(3732480*epsilon) + 19*pi**6/(9797760*epsilon) + f_3/(3456*epsilon**2) + f_5/(720*epsilon**2) - 19943/(11197440*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 91*f_3/(38880*epsilon**3) - 823/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(2880*epsilon**4) - 1/(810*epsilon**5)","4439":"-19*f_3**2/(34560*epsilon) + 18593*f_3/(22394880*epsilon) - 7*f_5/(69120*epsilon) - 86957/(134369280*epsilon) + 13*pi**4/(74649600*epsilon) + pi**6/(6531840*epsilon) + 233*f_3/(622080*epsilon**2) + 7*f_5/(51840*epsilon**2) - 22859/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 413/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","4440":"-f_3**2/(2880*epsilon) - 4147*f_3/(3732480*epsilon) + 103*f_5/(51840*epsilon) - 2809/(2239488*epsilon) - pi**6/(6531840*epsilon) + 7*pi**4/(1492992*epsilon) + 119*f_3/(103680*epsilon**2) - f_5/(1080*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4441":"-f_3**2/(17280*epsilon) + 14941*f_3/(11197440*epsilon) + 7*f_5/(6912*epsilon) - 7193/(3359232*epsilon) - 319*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) - 319*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 4127/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 77/(62208*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 47/(77760*epsilon**4) - 1/(6480*epsilon**5)","4442":"67*f_3**2/(103680*epsilon) + 119*f_3/(207360*epsilon) - 13*f_5/(25920*epsilon) - 799*pi**4/(37324800*epsilon) - pi**6/(1224720*epsilon) + 176021/(89579520*epsilon) - 277*f_3/(103680*epsilon**2) + 7*f_5/(51840*epsilon**2) + 5471/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 143/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4443":"-5*f_3**2/(20736*epsilon) + 11627*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - 17117/(11197440*epsilon) - 29*pi**6/(19595520*epsilon) - pi**4/(6220800*epsilon) + 793*f_3/(622080*epsilon**2) - 61*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4444":"-f_3/(11520*epsilon) + 17*f_5/(12960*epsilon) - 227/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4445":"-7*f_3**2/(103680*epsilon) + 3851*f_3/(3732480*epsilon) + f_5/(720*epsilon) - 4633/(2239488*epsilon) - pi**6/(1399680*epsilon) - 13*pi**4/(6220800*epsilon) + 649*f_3/(622080*epsilon**2) - 31*f_5/(51840*epsilon**2) - 397/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4446":"47*f_3/(414720*epsilon) - 41*f_5/(41472*epsilon) - pi**4/(153600*epsilon) + 53701/(44789760*epsilon) - f_3/(1280*epsilon**2) - 96013/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 14053/(11197440*epsilon**3) + 733/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4447":"-137*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) + 5081/(16796160*epsilon) + pi**4/(276480*epsilon) + f_3/(2304*epsilon**2) - 32777/(25194240*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 125713/(67184640*epsilon**3) - 917/(622080*epsilon**4) + 331/(466560*epsilon**5) - 7/(38880*epsilon**6)","4448":"f_3**2/(12960*epsilon) + 37*f_3/(41472*epsilon) - 37*f_5/(103680*epsilon) - 171893/(134369280*epsilon) + 7*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) - 7*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 1351/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 42563/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4449":"-47*f_3**2/(51840*epsilon) - 1339*f_3/(3732480*epsilon) - 79*f_5/(103680*epsilon) - pi**6/(2449440*epsilon) + 59*pi**4/(7464960*epsilon) + 14809/(11197440*epsilon) + 61*f_3/(34560*epsilon**2) + 31*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 313/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4450":"5*f_3**2/(10368*epsilon) + 3307*f_3/(3732480*epsilon) + 209*f_5/(103680*epsilon) - 32431/(9953280*epsilon) - 349*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 209*f_3/(103680*epsilon**2) - 41*f_5/(25920*epsilon**2) + pi**4/(69120*epsilon**2) + 24187/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 463/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","4451":"f_3**2/(1920*epsilon) + 4747*f_3/(3732480*epsilon) + 359*f_5/(103680*epsilon) - 11699/(1990656*epsilon) - 373*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) - 217*f_3/(103680*epsilon**2) - 17*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 36283/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 559/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","4452":"-f_3**2/(960*epsilon) - 61*f_3/(31104*epsilon) + pi**4*f_3/(77760*epsilon) - 149*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(653184*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4453":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 163*f_3/(103680*epsilon) + 401*f_5/(155520*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + 6007/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 259/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","4454":"17*f_3**2/(25920*epsilon) - 61*f_3/(62208*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4455":"-13*f_3**2/(103680*epsilon) - 521*f_3/(3732480*epsilon) - 217*f_5/(311040*epsilon) + pi**6/(6531840*epsilon) + 97*pi**4/(13996800*epsilon) + 14065/(17915904*epsilon) + 167*f_3/(233280*epsilon**2) + 7*f_5/(51840*epsilon**2) - 12439/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 29/(29160*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","4456":"-13*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 1183*f_3/(311040*epsilon) - 371*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4457":"44047/(100776960*epsilon) - 245333/(806215680*epsilon**2) + 57209/(67184640*epsilon**3) - 197/(186624*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","4458":"91*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 11*f_3/(62208*epsilon) - 161*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4459":"-433*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) + 13*pi**4/(6220800*epsilon) + 58729/(44789760*epsilon) + 13*f_3/(51840*epsilon**2) - 71389/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 15673/(11197440*epsilon**3) + 161/(124416*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4460":"-19*f_3**2/(12960*epsilon) - 137*f_3/(19440*epsilon) + pi**4*f_3/(194400*epsilon) + 2627*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) - 6367/(3732480*epsilon) + 7*pi**4/(388800*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(8640*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 253/(103680*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","4461":"19*f_3**2/(25920*epsilon) - 3491*f_3/(311040*epsilon) - pi**4*f_3/(388800*epsilon) + 2093*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) - 11269/(3732480*epsilon) + 11*pi**4/(345600*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 241/(103680*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","4462":"17219/(44789760*epsilon) - 10969/(89579520*epsilon**2) - 13261/(14929920*epsilon**3) + 113/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4463":"f_3**2/(5760*epsilon) + 961*f_3/(3732480*epsilon) + 187*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 103/(11197440*epsilon) + 227*pi**4/(37324800*epsilon) + 227*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 71/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4464":"-431*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 1507/(17915904*epsilon) - pi**4/(12441600*epsilon) + 49*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 8887/(17915904*epsilon**2) - f_3/(4320*epsilon**3) - 14629/(14929920*epsilon**3) + 121/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4465":"-f_3**2/(540*epsilon) - 161*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) + 649*f_5/(77760*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(3110400*epsilon) + 2311/(746496*epsilon) + f_3**2/(3240*epsilon**2) + 83*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","4466":"7*f_3**2/(2880*epsilon) - pi**4*f_3/(194400*epsilon) + 211*f_3/(311040*epsilon) - 101*f_5/(9720*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4467":"-13*f_3/(27648*epsilon) - 19*f_5/(25920*epsilon) - pi**4/(2073600*epsilon) + 191251/(179159040*epsilon) - 41*f_3/(103680*epsilon**2) + pi**4/(1555200*epsilon**2) + 24101/(44789760*epsilon**2) + 17*f_3/(25920*epsilon**3) - 35407/(33592320*epsilon**3) - 17/(311040*epsilon**4) + 47/(77760*epsilon**5) - 1/(3888*epsilon**6)","4468":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","4469":"-161*f_3/(248832*epsilon) - 23*f_5/(69120*epsilon) - pi**4/(1555200*epsilon) + 133909/(201553920*epsilon) - f_3/(12960*epsilon**2) - 2017/(17915904*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5435/(6718464*epsilon**3) - 947/(933120*epsilon**4) + 41/(77760*epsilon**5) - 1/(7776*epsilon**6)","4470":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","4471":"-f_3/(11520*epsilon) + pi**4/(1036800*epsilon) + 5719/(44789760*epsilon) + f_3/(8640*epsilon**2) - 53/(2239488*epsilon**2) - 11/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","4472":"-f_3/(34560*epsilon) - 113/(44789760*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 49/(11197440*epsilon**2) - 1/(34560*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","4473":"-5*f_3**2/(62208*epsilon) + 769*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 2747/(22394880*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 251/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4474":"f_3**2/(103680*epsilon) - 131*f_3/(1492992*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 119/(4478976*epsilon) - 11*pi**4/(44789760*epsilon) - 11*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 301/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4475":"11*f_3/(207360*epsilon) - 12481/(179159040*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 539/(16796160*epsilon**2) - 19/(414720*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4476":"11*f_3/(207360*epsilon) - 12481/(179159040*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 539/(16796160*epsilon**2) - 19/(414720*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4477":"11*f_3/(622080*epsilon) - 2353/(179159040*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 161/(16796160*epsilon**2) - 73/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4478":"-5*f_3/(248832*epsilon) + f_5/(46080*epsilon) + 6823/(358318080*epsilon) + f_3/(27648*epsilon**2) - 1633/(22394880*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 1481/(22394880*epsilon**3) + 53/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4479":"-f_3**2/(103680*epsilon) + 73*f_3/(829440*epsilon) - 49*f_5/(124416*epsilon) + 97*pi**4/(223948800*epsilon) + 1937/(14929920*epsilon) + pi**6/(6531840*epsilon) + 367*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 43/(248832*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","4480":"-43*f_3/(311040*epsilon) - f_5/(2592*epsilon) - pi**4/(3110400*epsilon) + 1355/(4478976*epsilon) - f_3/(25920*epsilon**2) + 79/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4481":"-f_3/(82944*epsilon) - f_5/(46080*epsilon) - 12493/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 5861/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1051/(22394880*epsilon**3) - 53/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","4482":"5*f_3**2/(62208*epsilon) - 31*f_3/(276480*epsilon) - 263*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 61*pi**4/(223948800*epsilon) + 40951/(179159040*epsilon) + 61*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1061/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 493/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4483":"11*f_3/(622080*epsilon) - 2353/(179159040*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 161/(16796160*epsilon**2) - 73/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4484":"-f_3/(41472*epsilon) + f_5/(31104*epsilon) + pi**4/(6220800*epsilon) + 2563/(107495424*epsilon) + f_3/(51840*epsilon**2) - 5717/(268738560*epsilon**2) - 689/(16796160*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4485":"-127*f_3/(2488320*epsilon) - 7*f_5/(82944*epsilon) + 12587/(537477120*epsilon) + pi**4/(1382400*epsilon) + f_3/(414720*epsilon**2) - pi**4/(2488320*epsilon**2) + 8413/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 73/(3359232*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4486":"7*f_3/(103680*epsilon) + 7*f_5/(138240*epsilon) - 15817/(358318080*epsilon) + pi**4/(12441600*epsilon) + 19*f_3/(414720*epsilon**2) - 43/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 761/(22394880*epsilon**3) + 1/(248832*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4487":"-7*f_3/(62208*epsilon) - f_5/(3888*epsilon) - pi**4/(3110400*epsilon) + 5191/(22394880*epsilon) - f_3/(25920*epsilon**2) + 31/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4488":"-f_3/(34560*epsilon) + f_5/(31104*epsilon) + 7351/(179159040*epsilon) + 127/(4478976*epsilon**2) - 2767/(89579520*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4489":"-7*f_3/(62208*epsilon) - f_5/(3888*epsilon) - pi**4/(3110400*epsilon) + 5191/(22394880*epsilon) - f_3/(25920*epsilon**2) + 31/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4490":"1807*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 2037749/(29023764480*epsilon) - 11*pi**4/(89579520*epsilon) - 11*f_3/(746496*epsilon**2) - 23029/(1209323520*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 2887/(201553920*epsilon**3) + 403/(8398080*epsilon**4) - 119/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4491":"127*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 5417/(134369280*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 4253/(67184640*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 6323/(268738560*epsilon**3) + 2611/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","4492":"7*f_3/(103680*epsilon) + 7*f_5/(138240*epsilon) - 15817/(358318080*epsilon) + pi**4/(12441600*epsilon) + 19*f_3/(414720*epsilon**2) - 43/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 761/(22394880*epsilon**3) + 1/(248832*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4493":"-1951/(89579520*epsilon) - 1181/(16796160*epsilon**2) + 2723/(268738560*epsilon**3) + 551/(4478976*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","4494":"47*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 1/(87480*epsilon) - 13*f_3/(622080*epsilon**2) - 193/(268738560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 2447/(134369280*epsilon**3) + 161/(1244160*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","4495":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(6220800*epsilon) + 19673/(358318080*epsilon) + f_3/(15360*epsilon**2) - 4423/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 133/(2488320*epsilon**3) + 271/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4496":"-89*f_3/(1244160*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(12441600*epsilon) - 1411/(59719680*epsilon) + f_3/(20736*epsilon**2) - pi**4/(3110400*epsilon**2) + 1/(2985984*epsilon**2) - f_3/(25920*epsilon**3) - 113/(11197440*epsilon**3) - 1/(34560*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","4497":"-7*f_3/(69120*epsilon) - 2111/(44789760*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 113/(11197440*epsilon**2) - 1/(11520*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","4498":"-13*f_3/(414720*epsilon) - pi**4/(1382400*epsilon) + 811/(44789760*epsilon) + f_3/(17280*epsilon**2) - 323/(5598720*epsilon**2) + 79/(1244160*epsilon**3) - 1/(12960*epsilon**4) + 1/(25920*epsilon**5)","4499":"-469*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 811/(59719680*epsilon) - pi**4/(37324800*epsilon) + 7*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 191/(4976640*epsilon**2) - f_3/(12960*epsilon**3) - 401/(11197440*epsilon**3) + 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","4500":"17*f_3/(276480*epsilon) - 17*pi**4/(24883200*epsilon) - 737/(89579520*epsilon) - f_3/(103680*epsilon**2) + 217/(11197440*epsilon**2) + 31/(2488320*epsilon**3) - 1/(25920*epsilon**4) + 1/(51840*epsilon**5)","4501":"-13*f_3/(414720*epsilon) - pi**4/(1382400*epsilon) + 785/(8957952*epsilon) + f_3/(17280*epsilon**2) - 161/(5598720*epsilon**2) + 11/(248832*epsilon**3) - 1/(12960*epsilon**4) + 1/(25920*epsilon**5)","4502":"-23*f_3/(233280*epsilon) + f_5/(13824*epsilon) + 7*pi**4/(37324800*epsilon) + 38867/(537477120*epsilon) + 7*f_3/(311040*epsilon**2) - 5141/(268738560*epsilon**2) - 743/(16796160*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4503":"-1033*f_3/(7464960*epsilon) - 11*f_5/(46080*epsilon) - 11*pi**4/(37324800*epsilon) + 200159/(537477120*epsilon) - 149*f_3/(1244160*epsilon**2) + pi**4/(4147200*epsilon**2) + 3965/(53747712*epsilon**2) + f_3/(5760*epsilon**3) - 667/(3359232*epsilon**3) - 31/(746496*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4504":"-937*f_3/(7464960*epsilon) + f_5/(82944*epsilon) + 5539/(107495424*epsilon) + pi**4/(1492992*epsilon) - f_3/(248832*epsilon**2) - pi**4/(2488320*epsilon**2) + 1625/(53747712*epsilon**2) + f_3/(10368*epsilon**3) - 419/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4505":"f_3/(30720*epsilon) - f_5/(622080*epsilon) - 379/(17915904*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 413/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 391/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4506":"-13*f_3/(829440*epsilon) + 73*f_5/(414720*epsilon) - 56503/(358318080*epsilon) + pi**4/(1658880*epsilon) + f_3/(13824*epsilon**2) - 5315/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1049/(67184640*epsilon**3) - 799/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4507":"-221*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - pi**4/(24883200*epsilon) + 5689/(59719680*epsilon) - f_3/(207360*epsilon**2) - 77/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5143/(89579520*epsilon**3) - 61/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4508":"-43*f_3/(829440*epsilon) - 13*f_5/(248832*epsilon) - 23029/(1074954240*epsilon) + 7*pi**4/(8294400*epsilon) + 7*f_3/(69120*epsilon**2) - pi**4/(2488320*epsilon**2) + 16553/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 1477/(13436928*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4509":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","4510":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","4511":"1669*f_3/(7464960*epsilon) + 47*f_5/(414720*epsilon) - 167*pi**4/(74649600*epsilon) - 21193/(119439360*epsilon) - 397*f_3/(1244160*epsilon**2) + pi**4/(497664*epsilon**2) + 607/(2985984*epsilon**2) + f_3/(10368*epsilon**3) - 665/(4478976*epsilon**3) - 31/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4512":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","4513":"913*f_3/(7464960*epsilon) - 259*f_5/(1244160*epsilon) - 19*pi**4/(14929920*epsilon) + 10409/(71663616*epsilon) - 49*f_3/(1244160*epsilon**2) - 367/(14929920*epsilon**2) + 13*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) - 233/(4478976*epsilon**3) - 11/(248832*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4514":"-f_3/(1492992*epsilon) + 137*f_5/(1244160*epsilon) - 41*pi**4/(74649600*epsilon) - 16219/(358318080*epsilon) + 59*f_3/(1244160*epsilon**2) - 5/(2985984*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 131/(22394880*epsilon**3) - 79/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4515":"-7*f_3/(933120*epsilon) - 13*f_5/(1244160*epsilon) - 77*pi**4/(74649600*epsilon) + 9113/(89579520*epsilon) - f_3/(77760*epsilon**2) + pi**4/(12441600*epsilon**2) + 2041/(179159040*epsilon**2) + f_3/(103680*epsilon**3) - 1301/(22394880*epsilon**3) - 41/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4516":"643*f_3/(7464960*epsilon) - 37*f_5/(414720*epsilon) - pi**4/(14929920*epsilon) + 133/(39813120*epsilon) - 73*f_3/(1244160*epsilon**2) - 259/(14929920*epsilon**2) + 13*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 563/(22394880*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4517":"19*f_3/(373248*epsilon) - 31*f_5/(414720*epsilon) - 7*pi**4/(18662400*epsilon) + 24961/(358318080*epsilon) + 49*f_3/(1244160*epsilon**2) - 4621/(44789760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 41/(497664*epsilon**3) + 343/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4518":"1159*f_3/(7464960*epsilon) + 19*f_5/(622080*epsilon) - 4375/(35831808*epsilon) - 7*pi**4/(14929920*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 17489/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 4777/(67184640*epsilon**3) - 61/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4519":"-53*f_3/(3732480*epsilon) + pi**4/(37324800*epsilon) + 3497/(59719680*epsilon) + f_3/(311040*epsilon**2) + 115/(4478976*epsilon**2) - 611/(17915904*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4520":"-49*f_3/(1244160*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(4976640*epsilon) + 2209/(89579520*epsilon) + f_3/(11520*epsilon**2) - pi**4/(4147200*epsilon**2) - 19/(35831808*epsilon**2) - f_3/(34560*epsilon**3) + 139/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4521":"103*f_3/(2488320*epsilon) + 59*f_5/(622080*epsilon) - 52619/(537477120*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1831/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 4183/(33592320*epsilon**3) + 13/(93312*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4522":"61/(14929920*epsilon) + 3109/(44789760*epsilon**2) - 1471/(89579520*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4523":"11*f_3/(248832*epsilon) - 7*f_5/(414720*epsilon) - 17873/(3224862720*epsilon) - 5*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 533/(16796160*epsilon**2) + f_3/(25920*epsilon**3) - 3829/(67184640*epsilon**3) + 451/(3732480*epsilon**4) - 23/(155520*epsilon**5) + 1/(15552*epsilon**6)","4524":"-f_3/(103680*epsilon) + f_5/(276480*epsilon) - 115937/(6449725440*epsilon) + pi**4/(4665600*epsilon) - f_3/(55296*epsilon**2) - pi**4/(8294400*epsilon**2) + 29851/(1074954240*epsilon**2) + f_3/(103680*epsilon**3) - 299/(7464960*epsilon**3) + 49/(746496*epsilon**4) - 1/(17280*epsilon**5) + 1/(51840*epsilon**6)","4525":"-143*f_3/(1492992*epsilon) - 11*f_5/(414720*epsilon) + 217003/(3224862720*epsilon) + 31*pi**4/(37324800*epsilon) + 41*f_3/(414720*epsilon**2) - 4211/(67184640*epsilon**2) - 23*pi**4/(37324800*epsilon**2) - f_3/(38880*epsilon**3) + 359/(13436928*epsilon**3) + 109/(3732480*epsilon**4) - 1/(25920*epsilon**5) + 1/(77760*epsilon**6)","4526":"23*f_3/(7464960*epsilon) - 17*f_5/(311040*epsilon) - 5981/(3224862720*epsilon) + 7*pi**4/(12441600*epsilon) - 5*f_3/(248832*epsilon**2) - pi**4/(3732480*epsilon**2) + 14083/(537477120*epsilon**2) + f_3/(62208*epsilon**3) - 251/(3732480*epsilon**3) + 239/(1866240*epsilon**4) - 1/(8640*epsilon**5) + 1/(25920*epsilon**6)","4527":"-377*f_3/(3732480*epsilon) + 11*f_5/(138240*epsilon) - 411503/(9674588160*epsilon) + 17*pi**4/(18662400*epsilon) + 11*f_3/(138240*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 2551/(100776960*epsilon**2) - f_3/(51840*epsilon**3) + 113/(10077696*epsilon**3) + 889/(11197440*epsilon**4) - 7/(77760*epsilon**5) + 7/(233280*epsilon**6)","4528":"31*f_3/(1866240*epsilon) - f_5/(138240*epsilon) - 75977/(3224862720*epsilon) + pi**4/(4147200*epsilon) - 13*f_3/(414720*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 931/(33592320*epsilon**2) + f_3/(38880*epsilon**3) - 2317/(67184640*epsilon**3) + 403/(3732480*epsilon**4) - 23/(155520*epsilon**5) + 1/(15552*epsilon**6)","4529":"-13*f_3/(829440*epsilon) - 7*f_5/(1244160*epsilon) - 17389/(1209323520*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - pi**4/(37324800*epsilon**2) + 54953/(1612431360*epsilon**2) - f_3/(311040*epsilon**3) - 2191/(25194240*epsilon**3) + 1669/(11197440*epsilon**4) - 1/(7776*epsilon**5) + 1/(23328*epsilon**6)","4530":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","4531":"-7*f_3/(207360*epsilon) + 31*f_5/(622080*epsilon) - 67691/(1209323520*epsilon) + pi**4/(3732480*epsilon) + f_3/(31104*epsilon**2) - pi**4/(9331200*epsilon**2) + 509/(201553920*epsilon**2) - f_3/(77760*epsilon**3) - 1991/(100776960*epsilon**3) + 281/(2799360*epsilon**4) - 1/(9720*epsilon**5) + 1/(29160*epsilon**6)","4532":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","4533":"103*f_3/(2488320*epsilon) + 59*f_5/(622080*epsilon) - 52619/(537477120*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1831/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 4183/(33592320*epsilon**3) + 13/(93312*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4534":"-43*f_3/(829440*epsilon) - 13*f_5/(248832*epsilon) - 23029/(1074954240*epsilon) + 7*pi**4/(8294400*epsilon) + 7*f_3/(69120*epsilon**2) - pi**4/(2488320*epsilon**2) + 16553/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 1477/(13436928*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4535":"-937*f_3/(7464960*epsilon) + f_5/(82944*epsilon) + 5539/(107495424*epsilon) + pi**4/(1492992*epsilon) - f_3/(248832*epsilon**2) - pi**4/(2488320*epsilon**2) + 1625/(53747712*epsilon**2) + f_3/(10368*epsilon**3) - 419/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4536":"-53*f_3/(3732480*epsilon) + pi**4/(37324800*epsilon) + 3497/(59719680*epsilon) + f_3/(311040*epsilon**2) + 115/(4478976*epsilon**2) - 611/(17915904*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4537":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","4538":"367*f_3/(7464960*epsilon) - 37*f_5/(414720*epsilon) + 7*pi**4/(74649600*epsilon) + 715/(23887872*epsilon) - 49*f_3/(1244160*epsilon**2) - 643/(14929920*epsilon**2) + 13*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 779/(22394880*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4539":"-23*f_3/(233280*epsilon) + f_5/(13824*epsilon) + 7*pi**4/(37324800*epsilon) + 38867/(537477120*epsilon) + 7*f_3/(311040*epsilon**2) - 5141/(268738560*epsilon**2) - 743/(16796160*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4540":"133*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) - 17*pi**4/(18662400*epsilon) - 253/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","4541":"-1481*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 271021/(14511882240*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(55987200*epsilon**2) + 69817/(2418647040*epsilon**2) + f_3/(466560*epsilon**3) + 21049/(806215680*epsilon**3) - 4799/(67184640*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","4542":"781*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 53*pi**4/(447897600*epsilon) + 174857/(9674588160*epsilon) - 53*f_3/(3732480*epsilon**2) - 3443/(161243136*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 65/(13436928*epsilon**3) + 193/(3359232*epsilon**4) - 127/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4543":"41*f_3/(11197440*epsilon) + f_5/(414720*epsilon) - 47*pi**4/(223948800*epsilon) + 5449/(537477120*epsilon) + f_3/(233280*epsilon**2) - 5033/(537477120*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 1529/(40310784*epsilon**3) - 221/(3732480*epsilon**4) + 17/(466560*epsilon**5) - 1/(116640*epsilon**6)","4544":"59*f_3/(1866240*epsilon) - 169031/(2418647040*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 109169/(1612431360*epsilon**2) - 1217/(12597120*epsilon**3) + 341/(2239488*epsilon**4) - 1/(7776*epsilon**5) + 1/(23328*epsilon**6)","4545":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","4546":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","4547":"199*f_3/(2488320*epsilon) + 7*f_5/(1244160*epsilon) - 81161/(1074954240*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 17153/(322486272*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 16289/(201553920*epsilon**3) + 527/(2239488*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","4548":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","4549":"-f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 7/(165888*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 4483/(537477120*epsilon**2) - f_3/(311040*epsilon**3) - 1327/(67184640*epsilon**3) + 13/(138240*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","4550":"779*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(22394880*epsilon) + 796403/(7255941120*epsilon) + 25*f_3/(746496*epsilon**2) - 6001/(2418647040*epsilon**2) + pi**4/(37324800*epsilon**2) - 7*f_3/(155520*epsilon**3) - 9977/(100776960*epsilon**3) + 4481/(33592320*epsilon**4) - 59/(699840*epsilon**5) + 1/(46656*epsilon**6)","4551":"163*f_3/(3732480*epsilon) - 1201271/(14511882240*epsilon) - 13*pi**4/(37324800*epsilon) - 13*f_3/(311040*epsilon**2) - 73/(37791360*epsilon**2) + 5533/(100776960*epsilon**3) + 29/(524880*epsilon**4) - 119/(699840*epsilon**5) + 1/(11664*epsilon**6)","4552":"-49*f_3/(933120*epsilon) + pi**4/(2332800*epsilon) + 1650287/(14511882240*epsilon) + 17*f_3/(622080*epsilon**2) - 68467/(1209323520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 8363/(201553920*epsilon**3) + 751/(8398080*epsilon**4) - 89/(1399680*epsilon**5) + 1/(58320*epsilon**6)","4553":"-221*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - pi**4/(24883200*epsilon) + 5689/(59719680*epsilon) - f_3/(207360*epsilon**2) - 77/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5143/(89579520*epsilon**3) - 61/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4554":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(6220800*epsilon) + 19673/(358318080*epsilon) + f_3/(15360*epsilon**2) - 4423/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 133/(2488320*epsilon**3) + 271/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4555":"-113*f_3/(3732480*epsilon) - f_5/(12960*epsilon) - 11*pi**4/(37324800*epsilon) + 1289/(8957952*epsilon) - 11*f_3/(311040*epsilon**2) + 101/(8957952*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 7807/(89579520*epsilon**3) - 281/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4556":"-1033*f_3/(7464960*epsilon) - 11*f_5/(46080*epsilon) - 11*pi**4/(37324800*epsilon) + 200159/(537477120*epsilon) - 149*f_3/(1244160*epsilon**2) + pi**4/(4147200*epsilon**2) + 3965/(53747712*epsilon**2) + f_3/(5760*epsilon**3) - 667/(3359232*epsilon**3) - 31/(746496*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4557":"19*f_3/(373248*epsilon) - 31*f_5/(414720*epsilon) - 7*pi**4/(18662400*epsilon) + 24961/(358318080*epsilon) + 49*f_3/(1244160*epsilon**2) - 4621/(44789760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 41/(497664*epsilon**3) + 343/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4558":"-2233*f_3/(22394880*epsilon) + f_5/(138240*epsilon) - 33601/(644972544*epsilon) + 77*pi**4/(223948800*epsilon) + 53*f_3/(746496*epsilon**2) - 17*pi**4/(37324800*epsilon**2) + 173/(2099520*epsilon**2) - f_3/(155520*epsilon**3) - 797/(7464960*epsilon**3) + 1093/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","4559":"f_3**2/(103680*epsilon) - 103*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 127*pi**4/(223948800*epsilon) + 23/(22394880*epsilon) - 127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4560":"f_3**2/(11520*epsilon) - 203*f_3/(1492992*epsilon) + 29*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) - 703/(8957952*epsilon) + 121*pi**4/(223948800*epsilon) + 89*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 1213/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 43/(373248*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4561":"-5*f_3**2/(62208*epsilon) + 433*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 1637/(22394880*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4562":"-5*f_3**2/(62208*epsilon) - 59*f_3/(1492992*epsilon) + 143*f_5/(1866240*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 193/(1492992*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 223/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 7/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4563":"269*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 6631/(537477120*epsilon) - f_3/(51840*epsilon**2) - 3649/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 857/(33592320*epsilon**3) - 493/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","4564":"-13*f_3/(829440*epsilon) - pi**4/(2764800*epsilon) + 811/(89579520*epsilon) + f_3/(34560*epsilon**2) - 323/(11197440*epsilon**2) + 79/(2488320*epsilon**3) - 1/(25920*epsilon**4) + 1/(51840*epsilon**5)","4565":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","4566":"-f_3**2/(11520*epsilon) + 281*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) - 73/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 37/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4567":"-97*f_3/(1244160*epsilon) + f_5/(46080*epsilon) - 3593/(358318080*epsilon) + f_3/(27648*epsilon**2) + 133/(11197440*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 1049/(22394880*epsilon**3) - 19/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4568":"-f_3**2/(31104*epsilon) - 67*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) + 527/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 197/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4569":"17*f_3/(138240*epsilon) - 17*pi**4/(12441600*epsilon) + 2881/(44789760*epsilon) - f_3/(51840*epsilon**2) - 269/(5598720*epsilon**2) + 103/(1244160*epsilon**3) - 1/(12960*epsilon**4) + 1/(25920*epsilon**5)","4570":"5*f_3**2/(62208*epsilon) - 203*f_3/(1492992*epsilon) - 17*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 599/(7464960*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 71/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 31/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","4571":"13*f_3**2/(103680*epsilon) - 1121*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) - 6449/(179159040*epsilon) + 11*pi**4/(44789760*epsilon) + 11*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4572":"5*f_3**2/(62208*epsilon) + 101*f_3/(1492992*epsilon) + 211*f_5/(1866240*epsilon) - 41239/(134369280*epsilon) - pi**6/(58786560*epsilon) + 73*pi**4/(223948800*epsilon) + 73*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","4573":"5*f_3**2/(62208*epsilon) - 31*f_3/(276480*epsilon) - 263*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 61*pi**4/(223948800*epsilon) + 40951/(179159040*epsilon) + 61*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1061/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 493/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4574":"11*f_3/(1866240*epsilon) - pi**4/(18662400*epsilon) + 29/(89579520*epsilon) - f_3/(155520*epsilon**2) + 13/(22394880*epsilon**2) + 1/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","4575":"17*f_3/(138240*epsilon) - 17*pi**4/(12441600*epsilon) + 2881/(44789760*epsilon) - f_3/(51840*epsilon**2) - 269/(5598720*epsilon**2) + 103/(1244160*epsilon**3) - 1/(12960*epsilon**4) + 1/(25920*epsilon**5)","4576":"-f_3**2/(103680*epsilon) - 17*f_3/(497664*epsilon) - 119*f_5/(622080*epsilon) - 371/(7464960*epsilon) + 169*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) + 169*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 67/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 13/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","4577":"5*f_3**2/(10368*epsilon) + 1681*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 4091/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 121/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4578":"11*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 3361/(716636160*epsilon) - f_3/(58320*epsilon**2) + 1543/(358318080*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 89/(14929920*epsilon**3) + 59/(4478976*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","4579":"-f_3**2/(3840*epsilon) + 3281*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 67333/(67184640*epsilon) - pi**4/(14929920*epsilon) + pi**6/(3265920*epsilon) - f_3/(124416*epsilon**2) + f_5/(5760*epsilon**2) - 7229/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(38880*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","4580":"-f_3**2/(3840*epsilon) + 3281*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 67333/(67184640*epsilon) - pi**4/(14929920*epsilon) + pi**6/(3265920*epsilon) - f_3/(124416*epsilon**2) + f_5/(5760*epsilon**2) - 7229/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(38880*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","4581":"-55*f_3/(82944*epsilon) + f_5/(7680*epsilon) - 9311/(59719680*epsilon) + 49*pi**4/(12441600*epsilon) + 137*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 109/(279936*epsilon**2) - f_3/(8640*epsilon**3) - 1097/(3732480*epsilon**3) + 37/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","4582":"f_3**2/(34560*epsilon) + 1157*f_3/(7464960*epsilon) + 49*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 257*pi**4/(74649600*epsilon) + 8747/(22394880*epsilon) - 257*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 2059/(4976640*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 67/(103680*epsilon**3) - f_3/(4320*epsilon**4) + 97/(103680*epsilon**4) - 7/(4320*epsilon**5)","4583":"f_3**2/(34560*epsilon) + 2273*f_3/(7464960*epsilon) + 11*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 1187/(13436928*epsilon) - pi**4/(14929920*epsilon) - f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + 331/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","4584":"43*f_3/(46080*epsilon) + 7*f_5/(69120*epsilon) - 516239/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 200219/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5267/(11197440*epsilon**3) + 437/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","4585":"-491*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 7*pi**4/(12441600*epsilon) - 193/(8957952*epsilon) - 7*f_3/(103680*epsilon**2) - 3479/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 8731/(14929920*epsilon**3) + 277/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4586":"f_3**2/(34560*epsilon) + 2273*f_3/(7464960*epsilon) + 11*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 1187/(13436928*epsilon) - pi**4/(14929920*epsilon) - f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + 331/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","4587":"583*f_3/(5598720*epsilon) - 390389/(2902376448*epsilon) - 11*pi**4/(27993600*epsilon) - 11*f_3/(233280*epsilon**2) - 74357/(1209323520*epsilon**2) - 5089/(100776960*epsilon**3) + 2239/(8398080*epsilon**4) - 35/(139968*epsilon**5) + 1/(11664*epsilon**6)","4588":"233*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(6220800*epsilon) + 371/(2799360*epsilon) + 101*f_3/(207360*epsilon**2) - 85601/(134369280*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 2257/(5598720*epsilon**3) + 323/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","4589":"f_3/(3456*epsilon) - pi**4/(518400*epsilon) - 16129/(89579520*epsilon) - f_3/(4320*epsilon**2) - 31/(311040*epsilon**2) + 163/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","4590":"-f_3**2/(1920*epsilon) + 5513*f_3/(3732480*epsilon) + 121*f_5/(103680*epsilon) - 57167/(16796160*epsilon) + 67*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 67*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 5413/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - 89/(233280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","4591":"-421*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 888101/(4837294080*epsilon) + pi**4/(583200*epsilon) + f_3/(4860*epsilon**2) - pi**4/(6220800*epsilon**2) + 2215/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 469/(16796160*epsilon**3) - 631/(1119744*epsilon**4) + 77/(116640*epsilon**5) - 1/(3888*epsilon**6)","4592":"f_3/(3456*epsilon) - pi**4/(518400*epsilon) - 16129/(89579520*epsilon) - f_3/(4320*epsilon**2) - 31/(311040*epsilon**2) + 163/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","4593":"53*f_3/(207360*epsilon) - 161029/(268738560*epsilon) - 7*pi**4/(2073600*epsilon) - 7*f_3/(17280*epsilon**2) + 9511/(33592320*epsilon**2) + 3781/(5598720*epsilon**3) - 7/(25920*epsilon**4) - 71/(38880*epsilon**5) + 1/(648*epsilon**6)","4594":"f_3**2/(5184*epsilon) - 29*f_3/(311040*epsilon) + 7*f_5/(4320*epsilon) - 5053/(2799360*epsilon) + pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + f_3/(1440*epsilon**2) + f_5/(2592*epsilon**2) - 106607/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 2417/(1119744*epsilon**3) - 253/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","4595":"f_3**2/(2592*epsilon) - 713*f_3/(622080*epsilon) + 13*f_5/(207360*epsilon) - 7*pi**4/(3110400*epsilon) + 17783/(179159040*epsilon) + pi**6/(979776*epsilon) - 161*f_3/(207360*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 2393/(2799360*epsilon**2) + f_3/(2160*epsilon**3) + 1307/(3732480*epsilon**3) - 181/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","4596":"61*f_3/(138240*epsilon) + 19*f_5/(207360*epsilon) - 2747/(5598720*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 23557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1229/(1119744*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","4597":"-f_3**2/(1728*epsilon) + 191*f_3/(466560*epsilon) - f_5/(2880*epsilon) - pi**4/(145800*epsilon) + 1127/(22394880*epsilon) + pi**6/(816480*epsilon) - f_3/(1215*epsilon**2) + f_5/(1440*epsilon**2) - 1171/(1866240*epsilon**2) + pi**4/(97200*epsilon**2) + f_3/(810*epsilon**3) - pi**4/(129600*epsilon**3) + 31/(155520*epsilon**3) - f_3/(1080*epsilon**4) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","4598":"181*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 13397/(17915904*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 8117/(14929920*epsilon**2) + 9163/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4599":"187*f_3/(414720*epsilon) + f_5/(3456*epsilon) - 7595/(8957952*epsilon) - pi**4/(4147200*epsilon) - f_3/(34560*epsilon**2) + 46439/(44789760*epsilon**2) - 4387/(7464960*epsilon**3) + 187/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4600":"44047/(100776960*epsilon) - 245333/(806215680*epsilon**2) + 57209/(67184640*epsilon**3) - 197/(186624*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","4601":"91*f_3/(414720*epsilon) + f_5/(3456*epsilon) - 48071/(89579520*epsilon) - pi**4/(4147200*epsilon) - f_3/(34560*epsilon**2) + 23057/(44789760*epsilon**2) - 3271/(7464960*epsilon**3) + 35/(41472*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4602":"106079/(806215680*epsilon) - 124913/(806215680*epsilon**2) + 54581/(67184640*epsilon**3) - 979/(933120*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","4603":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","4604":"11*f_3**2/(25920*epsilon) - 7*f_3/(3840*epsilon) - pi**4*f_3/(388800*epsilon) + 401*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) - 7817/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 259/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","4605":"-17*f_3/(23040*epsilon) - f_5/(2592*epsilon) + 4889/(8398080*epsilon) - 62573/(268738560*epsilon**2) + 59/(87480*epsilon**3) + 43/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","4606":"-5*f_3/(124416*epsilon) - f_5/(46080*epsilon) - 1487/(53747712*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 4777/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(5598720*epsilon**3) - 407/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","4607":"29*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 13*pi**4/(37324800*epsilon) + 16997/(11197440*epsilon) - 13*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 107/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4608":"-151*f_3/(207360*epsilon) - f_5/(1728*epsilon) - pi**4/(2073600*epsilon) + 60061/(89579520*epsilon) - f_3/(17280*epsilon**2) + 59411/(268738560*epsilon**2) - 13457/(22394880*epsilon**3) + 101/(77760*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4609":"5*f_3/(13824*epsilon) + 11*f_5/(103680*epsilon) - 17*pi**4/(6220800*epsilon) + 1687/(44789760*epsilon) - 17*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 114023/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 26309/(22394880*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4610":"-11*f_3/(41472*epsilon) - f_5/(1728*epsilon) - pi**4/(2073600*epsilon) + 9281/(22394880*epsilon) - f_3/(17280*epsilon**2) + 40943/(268738560*epsilon**2) - 2425/(4478976*epsilon**3) + 199/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4611":"17*f_3/(69120*epsilon) + 11*f_5/(103680*epsilon) - 17*pi**4/(6220800*epsilon) + 4279/(29859840*epsilon) - 17*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 13927/(53747712*epsilon**2) + f_3/(8640*epsilon**3) - 24977/(22394880*epsilon**3) + 2/(1215*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","4612":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 3991/(89579520*epsilon) - 43*f_3/(103680*epsilon**2) + 2179/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 493/(7464960*epsilon**3) + 37/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","4613":"-19*f_3**2/(12960*epsilon) + pi**4*f_3/(388800*epsilon) + 17*f_3/(62208*epsilon) + 257*f_5/(77760*epsilon) - 359*f_7/(51840*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) + f_3**2/(6480*epsilon**2) - 29*f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4614":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 43*f_3/(20736*epsilon) + 191*f_5/(155520*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 2911/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 331/(311040*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","4615":"-7*f_3/(12960*epsilon) - f_5/(51840*epsilon) + pi**4/(207360*epsilon) + 2107/(3732480*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) - 1/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","4616":"37*f_3/(207360*epsilon) + f_5/(6912*epsilon) - 97/(4723920*epsilon) + pi**4/(4147200*epsilon) + f_3/(34560*epsilon**2) - 24313/(161243136*epsilon**2) + 22943/(67184640*epsilon**3) - 79/(139968*epsilon**4) + 199/(466560*epsilon**5) - 1/(7776*epsilon**6)","4617":"109*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 7*pi**4/(7464960*epsilon) + 194479/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 12767/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 10439/(22394880*epsilon**3) - 1903/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","4618":"197*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 1063/(1119744*epsilon) + pi**4/(12441600*epsilon) + f_3/(103680*epsilon**2) + 46979/(44789760*epsilon**2) - 4459/(7464960*epsilon**3) + 187/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4619":"29*f_3**2/(51840*epsilon) - 4151*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 773/(2239488*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4620":"101*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 52841/(89579520*epsilon) + pi**4/(12441600*epsilon) + f_3/(103680*epsilon**2) + 23597/(44789760*epsilon**2) - 3343/(7464960*epsilon**3) + 35/(41472*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4621":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","4622":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","4623":"13*f_3/(207360*epsilon) + f_5/(6912*epsilon) - 165503/(2418647040*epsilon) + pi**4/(4147200*epsilon) + f_3/(34560*epsilon**2) - 67817/(806215680*epsilon**2) + 4207/(13436928*epsilon**3) - 781/(1399680*epsilon**4) + 199/(466560*epsilon**5) - 1/(7776*epsilon**6)","4624":"-f_3**2/(1620*epsilon) - 1007*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 7*f_5/(19440*epsilon) + 61*f_7/(51840*epsilon) - 49*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) + f_3**2/(6480*epsilon**2) - 49*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4625":"-7*f_3/(746496*epsilon) + f_5/(34560*epsilon) + 25757/(403107840*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 1753/(33592320*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 1807/(4478976*epsilon**3) - 1867/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","4626":"47*f_3/(414720*epsilon) - 41*f_5/(41472*epsilon) - pi**4/(153600*epsilon) + 53701/(44789760*epsilon) - f_3/(1280*epsilon**2) - 96013/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 14053/(11197440*epsilon**3) + 733/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4627":"-35*f_3/(27648*epsilon) + 7*f_5/(13824*epsilon) - 29*pi**4/(4147200*epsilon) + 58453/(44789760*epsilon) - 29*f_3/(34560*epsilon**2) - 75277/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 14053/(11197440*epsilon**3) + 733/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4628":"-161*f_3/(248832*epsilon) - 23*f_5/(69120*epsilon) - pi**4/(1555200*epsilon) + 133909/(201553920*epsilon) - f_3/(12960*epsilon**2) - 2017/(17915904*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5435/(6718464*epsilon**3) - 947/(933120*epsilon**4) + 41/(77760*epsilon**5) - 1/(7776*epsilon**6)","4629":"659*f_3/(1244160*epsilon) - f_5/(7680*epsilon) - 36311/(44789760*epsilon) + 79*pi**4/(12441600*epsilon) - 5*f_3/(20736*epsilon**2) - 55837/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6061/(11197440*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4630":"-41*f_3/(77760*epsilon) - 23*f_5/(51840*epsilon) - pi**4/(2073600*epsilon) + 218279/(403107840*epsilon) + 23*f_3/(207360*epsilon**2) - 31577/(89579520*epsilon**2) + pi**4/(1555200*epsilon**2) - 11*f_3/(51840*epsilon**3) + 42799/(33592320*epsilon**3) - 1103/(933120*epsilon**4) + 41/(77760*epsilon**5) - 1/(7776*epsilon**6)","4631":"277*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 45569/(44789760*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 13727/(14929920*epsilon**2) + 10171/(14929920*epsilon**3) + 65/(82944*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4632":"-1091/(5598720*epsilon) + 337/(14929920*epsilon**2) - 101/(414720*epsilon**3) + 31/(103680*epsilon**4) - 1/(8640*epsilon**5)","4633":"47*f_3/(1244160*epsilon) + f_5/(11520*epsilon) - 11203/(17915904*epsilon) + 19*pi**4/(12441600*epsilon) + f_3/(5184*epsilon**2) + 62147/(89579520*epsilon**2) - 6853/(14929920*epsilon**3) + 89/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4634":"203*f_3/(1244160*epsilon) - f_5/(103680*epsilon) - 10375/(17915904*epsilon) + pi**4/(460800*epsilon) + f_3/(25920*epsilon**2) + 57827/(89579520*epsilon**2) - 6277/(14929920*epsilon**3) + 89/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","4635":"187*f_3/(414720*epsilon) + f_5/(3456*epsilon) - 7595/(8957952*epsilon) - pi**4/(4147200*epsilon) - f_3/(34560*epsilon**2) + 46439/(44789760*epsilon**2) - 4387/(7464960*epsilon**3) + 187/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4636":"f_3**2/(6480*epsilon) + 529*f_3/(1244160*epsilon) - 11*f_5/(10368*epsilon) - 25451/(44789760*epsilon) - 17*pi**4/(4147200*epsilon) + pi**6/(979776*epsilon) - 17*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - 8303/(14929920*epsilon**2) + 13339/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4637":"3163*f_3/(1244160*epsilon) - 31*f_5/(10368*epsilon) - 19277/(44789760*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 8447/(14929920*epsilon**2) + 13051/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4638":"197*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 1063/(1119744*epsilon) + pi**4/(12441600*epsilon) + f_3/(103680*epsilon**2) + 46979/(44789760*epsilon**2) - 4459/(7464960*epsilon**3) + 187/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4639":"-43*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 177535/(483729408*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 62957/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 907/(8398080*epsilon**3) - 187/(559872*epsilon**4) + 53/(58320*epsilon**5) - 1/(1944*epsilon**6)","4640":"-181*f_3/(1244160*epsilon) - 83*f_5/(207360*epsilon) + 11*pi**4/(6220800*epsilon) + 779761/(2418647040*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(691200*epsilon**2) + 24823/(161243136*epsilon**2) - f_3/(5760*epsilon**3) + 4211/(33592320*epsilon**3) - 2407/(5598720*epsilon**4) + 173/(233280*epsilon**5) - 1/(1944*epsilon**6)","4641":"19*f_3**2/(17280*epsilon) - 799*f_3/(2239488*epsilon) + 77*f_5/(103680*epsilon) - 151*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) + 5707/(7464960*epsilon) - 151*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + 929/(11197440*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 67/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(25920*epsilon**4) - 1/(3240*epsilon**5)","4642":"401*f_3/(311040*epsilon) - 343*f_5/(207360*epsilon) + 119/(179159040*epsilon) + pi**4/(414720*epsilon) - f_3/(4608*epsilon**2) - pi**4/(691200*epsilon**2) + 8969/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 731/(3732480*epsilon**3) - 157/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","4643":"-f_3**2/(1440*epsilon) + 239*f_3/(311040*epsilon) - 11*f_5/(51840*epsilon) - 31*pi**4/(3110400*epsilon) + 16531/(11197440*epsilon) - 319*f_3/(155520*epsilon**2) + f_5/(1440*epsilon**2) - 119/(414720*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 397/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","4644":"-f_3**2/(51840*epsilon) + 751*f_3/(1866240*epsilon) - 7*f_5/(25920*epsilon) - 17503/(44789760*epsilon) - 67*pi**4/(18662400*epsilon) + pi**6/(9797760*epsilon) - 67*f_3/(155520*epsilon**2) - f_5/(25920*epsilon**2) - 65/(746496*epsilon**2) + pi**4/(194400*epsilon**2) + f_3/(1620*epsilon**3) - pi**4/(259200*epsilon**3) + 13/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 17/(25920*epsilon**4) - 1/(2160*epsilon**5)","4645":"-181*f_3/(1244160*epsilon) - 83*f_5/(207360*epsilon) + 11*pi**4/(6220800*epsilon) + 779761/(2418647040*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(691200*epsilon**2) + 24823/(161243136*epsilon**2) - f_3/(5760*epsilon**3) + 4211/(33592320*epsilon**3) - 2407/(5598720*epsilon**4) + 173/(233280*epsilon**5) - 1/(1944*epsilon**6)","4646":"-181*f_3/(1244160*epsilon) - 83*f_5/(207360*epsilon) + 11*pi**4/(6220800*epsilon) + 779761/(2418647040*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(691200*epsilon**2) + 24823/(161243136*epsilon**2) - f_3/(5760*epsilon**3) + 4211/(33592320*epsilon**3) - 2407/(5598720*epsilon**4) + 173/(233280*epsilon**5) - 1/(1944*epsilon**6)","4647":"11*f_3**2/(2880*epsilon) - 2129*f_3/(311040*epsilon) - 11*pi**4*f_3/(388800*epsilon) + 1129*f_5/(155520*epsilon) - 317*f_7/(51840*epsilon) + pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - 11*f_3**2/(6480*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4648":"f_3/(1920*epsilon) - pi**4/(518400*epsilon) + 117877/(268738560*epsilon) - f_3/(4320*epsilon**2) + 1171/(2799360*epsilon**2) - 53/(69120*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","4649":"979*f_3/(1244160*epsilon) - f_5/(13824*epsilon) - 105427/(268738560*epsilon) - pi**4/(388800*epsilon) - 19*f_3/(207360*epsilon**2) - 24071/(134369280*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 1363/(5598720*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","4650":"83*f_3**2/(51840*epsilon) - 691*f_3/(3732480*epsilon) - 289*f_5/(103680*epsilon) + 31*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 2357/(2239488*epsilon) + 19*f_3/(20736*epsilon**2) + 41*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 53/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4651":"-13*f_3**2/(5184*epsilon) - 437*f_3/(155520*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 91*f_5/(31104*epsilon) + 317*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) + 53*pi**4/(1555200*epsilon) + 11*f_3**2/(6480*epsilon**2) + 53*f_3/(12960*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4652":"67*f_3**2/(51840*epsilon) - 5443*f_3/(3732480*epsilon) - 229*f_5/(103680*epsilon) + 31*pi**4/(37324800*epsilon) + 1907/(2239488*epsilon) + 11*pi**6/(9797760*epsilon) + 167*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 65/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4653":"7*f_3/(11520*epsilon) - 31*f_5/(25920*epsilon) - 31/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 7/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4654":"-11*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(414720*epsilon) + 2881/(14929920*epsilon) - f_3/(3456*epsilon**2) - 299/(622080*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 59/(103680*epsilon**3) + 1/(2160*epsilon**4)","4655":"-19*f_3**2/(34560*epsilon) + 467*f_3/(207360*epsilon) - 23*f_5/(25920*epsilon) - 919*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) + 176021/(89579520*epsilon) - 317*f_3/(103680*epsilon**2) + f_5/(1920*epsilon**2) + 5471/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 143/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4656":"-f_3**2/(20736*epsilon) + 193*f_3/(69120*epsilon) - 37*f_5/(17280*epsilon) - 799*pi**4/(37324800*epsilon) - pi**6/(1224720*epsilon) + 176021/(89579520*epsilon) - 397*f_3/(103680*epsilon**2) + 67*f_5/(51840*epsilon**2) + 5471/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 143/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4657":"-97*f_3**2/(103680*epsilon) + 223*f_3/(69120*epsilon) + 59*f_5/(51840*epsilon) - 823*pi**4/(37324800*epsilon) - 13*pi**6/(9797760*epsilon) - 29827/(89579520*epsilon) - f_3/(256*epsilon**2) + 47*f_5/(51840*epsilon**2) + 7307/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 73/(25920*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4658":"71*f_3**2/(103680*epsilon) + 157*f_3/(207360*epsilon) + 7*f_5/(4320*epsilon) - 823*pi**4/(37324800*epsilon) - 13*pi**6/(9797760*epsilon) - 29827/(89579520*epsilon) - 19*f_3/(6912*epsilon**2) - 13*f_5/(51840*epsilon**2) + 7307/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 73/(25920*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4659":"-f_3**2/(1440*epsilon) + 265*f_3/(124416*epsilon) - f_5/(720*epsilon) - 52103/(89579520*epsilon) + 23*pi**4/(3110400*epsilon) + 11*f_3/(103680*epsilon**2) - 16483/(89579520*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 2537/(3732480*epsilon**3) + 71/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4660":"-f_3**2/(6480*epsilon) - 83*f_3/(27648*epsilon) + 199*f_5/(51840*epsilon) - pi**6/(979776*epsilon) - 21299/(89579520*epsilon) + 131*pi**4/(12441600*epsilon) + 131*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(518400*epsilon**2) - 1567/(44789760*epsilon**2) - f_3/(4320*epsilon**3) - 247/(7464960*epsilon**3) + 151/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4661":"23*f_3/(31104*epsilon) + 7*f_5/(51840*epsilon) + pi**4/(345600*epsilon) + 58033/(53747712*epsilon) + f_3/(34560*epsilon**2) - 15883/(13436928*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 4177/(11197440*epsilon**3) + 23/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4662":"f_3**2/(12960*epsilon) - 1213*f_3/(622080*epsilon) + 131*f_5/(41472*epsilon) - pi**6/(979776*epsilon) - 53717/(89579520*epsilon) + 31*pi**4/(3110400*epsilon) + 43*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(2073600*epsilon**2) + 12461/(89579520*epsilon**2) + f_3/(17280*epsilon**3) + 349/(746496*epsilon**3) + 83/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4663":"7*f_3**2/(25920*epsilon) - 403*f_3/(1244160*epsilon) + 187*f_5/(207360*epsilon) - 53047/(44789760*epsilon) - pi**6/(1959552*epsilon) + 127*pi**4/(12441600*epsilon) + 77*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 75203/(268738560*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1499/(11197440*epsilon**3) + 397/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4664":"19*f_3**2/(17280*epsilon) - 2771*f_3/(11197440*epsilon) + 7*f_5/(6912*epsilon) - 17383/(6718464*epsilon) - 463*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) - 31*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 23011/(11197440*epsilon**2) + f_3/(1728*epsilon**3) - 457/(311040*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 47/(77760*epsilon**4) - 1/(6480*epsilon**5)","4665":"f_3**2/(25920*epsilon) + 343*f_3/(248832*epsilon) - 109*f_5/(69120*epsilon) - pi**6/(1959552*epsilon) - 3533/(44789760*epsilon) + 103*pi**4/(12441600*epsilon) + 23*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - 48061/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1385/(2239488*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4666":"-11*f_3**2/(311040*epsilon) - 299*f_3/(1244160*epsilon) + 13*f_5/(62208*epsilon) - 1969/(9953280*epsilon) - pi**6/(58786560*epsilon) + 253*pi**4/(55987200*epsilon) + 253*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - pi**4/(373248*epsilon**2) + 187/(1399680*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 247/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","4667":"-7*f_3**2/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 1063*f_3/(155520*epsilon) + 79*f_5/(31104*epsilon) - f_7/(288*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4668":"-19*f_3**2/(17280*epsilon) - 5527*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) + 4519/(33592320*epsilon) + pi**6/(3265920*epsilon) + 301*pi**4/(37324800*epsilon) + 301*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 229/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","4669":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(48600*epsilon) + 409*f_3/(155520*epsilon) + 25*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(57600*epsilon) + f_3**2/(810*epsilon**2) + f_3/(480*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4670":"-7*f_3**2/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 1063*f_3/(155520*epsilon) - 5*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4671":"-f_3**2/(192*epsilon) - 521*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 511*f_5/(31104*epsilon) - 13*f_7/(5760*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4672":"887*f_3/(829440*epsilon) + 19*f_5/(51840*epsilon) - 4056289/(3224862720*epsilon) - pi**4/(12441600*epsilon) - 253*f_3/(207360*epsilon**2) + pi**4/(1555200*epsilon**2) + 255247/(268738560*epsilon**2) + 19*f_3/(51840*epsilon**3) - 6743/(67184640*epsilon**3) - 73/(373248*epsilon**4) + 19/(155520*epsilon**5) - 1/(38880*epsilon**6)","4673":"-1061*f_3/(1492992*epsilon) - 19*f_5/(155520*epsilon) + pi**4/(7464960*epsilon) + 6083509/(9674588160*epsilon) + 329*f_3/(622080*epsilon**2) - 82289/(268738560*epsilon**2) - pi**4/(4665600*epsilon**2) - 19*f_3/(155520*epsilon**3) - 10933/(201553920*epsilon**3) + 617/(5598720*epsilon**4) - 23/(466560*epsilon**5) + 1/(116640*epsilon**6)","4674":"-203*f_3/(276480*epsilon) - 19*f_5/(51840*epsilon) - pi**4/(4147200*epsilon) + 2945323/(3224862720*epsilon) - 7*f_3/(69120*epsilon**2) + pi**4/(3110400*epsilon**2) + 51529/(268738560*epsilon**2) + 17*f_3/(51840*epsilon**3) - 23563/(67184640*epsilon**3) - 367/(1866240*epsilon**4) + 11/(31104*epsilon**5) - 1/(7776*epsilon**6)","4675":"-f_3/(6912*epsilon) - f_5/(103680*epsilon) + pi**4/(691200*epsilon) + 12199/(33592320*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 26299/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 64163/(44789760*epsilon**3) + 67/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4676":"-361*f_3/(1244160*epsilon) - 5*f_5/(41472*epsilon) + 2359/(44789760*epsilon) + pi**4/(311040*epsilon) - f_3/(2592*epsilon**2) + pi**4/(691200*epsilon**2) + 85427/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 11137/(11197440*epsilon**3) + 661/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4677":"59*f_3/(1244160*epsilon) - 13*f_5/(41472*epsilon) - 9503/(44789760*epsilon) + pi**4/(259200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(691200*epsilon**2) + 111347/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 2141/(2239488*epsilon**3) + 661/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4678":"163*f_3**2/(103680*epsilon) - pi**4*f_3/(103680*epsilon) + 23*f_3/(10368*epsilon) - 241*f_5/(23040*epsilon) + 361*f_7/(103680*epsilon) - 11*pi**4/(518400*epsilon) + 47*pi**6/(7838208*epsilon) - f_3**2/(1728*epsilon**2) - 11*f_3/(4320*epsilon**2) + 47*f_5/(10368*epsilon**2) - pi**6/(653184*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(864*epsilon**3)","4679":"-7*f_3**2/(103680*epsilon) + 3851*f_3/(3732480*epsilon) + f_5/(720*epsilon) - 4633/(2239488*epsilon) - pi**6/(1399680*epsilon) - 13*pi**4/(6220800*epsilon) + 649*f_3/(622080*epsilon**2) - 31*f_5/(51840*epsilon**2) - 397/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4680":"277*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 45569/(44789760*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 13727/(14929920*epsilon**2) + 10171/(14929920*epsilon**3) + 65/(82944*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4681":"13*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 1219*f_3/(311040*epsilon) - 43*f_5/(4860*epsilon) - 323*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4682":"7*f_3**2/(20736*epsilon) + 53*f_3/(58320*epsilon) - 13*f_5/(103680*epsilon) - 131*pi**4/(12441600*epsilon) - 10739/(14929920*epsilon) + pi**6/(19595520*epsilon) - 131*f_3/(103680*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 13741/(14929920*epsilon**2) + 7*f_3/(8640*epsilon**3) - 377/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 17/(34560*epsilon**4) - 1/(8640*epsilon**5)","4683":"647*f_3/(933120*epsilon) + f_5/(155520*epsilon) - 135271/(201553920*epsilon) - 59*pi**4/(18662400*epsilon) - 59*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 86069/(161243136*epsilon**2) + f_3/(12960*epsilon**3) + 16561/(33592320*epsilon**3) - 1253/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","4684":"-f_3**2/(3456*epsilon) + 1753*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - pi**6/(466560*epsilon) + 3227/(11197440*epsilon) + 347*pi**4/(37324800*epsilon) + 347*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 121/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4685":"-857*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) - 19*pi**4/(4147200*epsilon) + 3961/(4976640*epsilon) - 19*f_3/(34560*epsilon**2) + 1459/(11197440*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 865/(2985984*epsilon**3) + 169/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","4686":"-f_3**2/(5184*epsilon) - f_3/(3732480*epsilon) - 7*f_5/(17280*epsilon) - 2791/(29859840*epsilon) + pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 169/(124416*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 281/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","4687":"173*f_3/(622080*epsilon) + 47*f_5/(69120*epsilon) - 2801/(5598720*epsilon) - 53*pi**4/(12441600*epsilon) - 37*f_3/(51840*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 10181/(17915904*epsilon**2) + 7*f_3/(17280*epsilon**3) - 241/(1244160*epsilon**3) + 173/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","4688":"-f_3**2/(25920*epsilon) + 691*f_3/(1244160*epsilon) - 41*f_5/(51840*epsilon) - 1583/(2985984*epsilon) + pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 415/(1119744*epsilon**2) + f_3/(2880*epsilon**3) + 3451/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","4689":"-13*f_3**2/(51840*epsilon) - f_3/(3456*epsilon) - f_5/(180*epsilon) - 13*pi**4/(1555200*epsilon) + pi**6/(3919104*epsilon) + 172207/(22394880*epsilon) - 1849*f_3/(622080*epsilon**2) + f_5/(5184*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 13873/(4976640*epsilon**2) + 13*f_3/(2880*epsilon**3) - 443/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(20736*epsilon**4) - 1/(2880*epsilon**5)","4690":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 149*f_3/(31104*epsilon) + 55*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4691":"-11*f_3**2/(25920*epsilon) + 643*f_3/(622080*epsilon) - 139*f_5/(103680*epsilon) - pi**6/(1959552*epsilon) + 8561/(14929920*epsilon) + 61*pi**4/(6220800*epsilon) + 7*f_3/(17280*epsilon**2) - f_5/(2592*epsilon**2) - 145909/(268738560*epsilon**2) - 1133/(2239488*epsilon**3) + 577/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4692":"-f_3**2/(5184*epsilon) + 19*f_3/(38880*epsilon) + 29*f_5/(51840*epsilon) - 54071/(44789760*epsilon) - pi**6/(1959552*epsilon) + 73*pi**4/(6220800*epsilon) + f_3/(1080*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(259200*epsilon**2) + 655/(53747712*epsilon**2) - f_3/(2160*epsilon**3) + 2759/(11197440*epsilon**3) + 77/(124416*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4693":"101*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(1244160*epsilon) + 41173/(53747712*epsilon) + 13*f_3/(41472*epsilon**2) - 17299/(26873856*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 391/(5598720*epsilon**3) + 539/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","4694":"53*f_3**2/(51840*epsilon) - 97*f_3/(62208*epsilon) - pi**4*f_3/(777600*epsilon) - 167*f_5/(62208*epsilon) + 359*f_7/(103680*epsilon) - 5*pi**6/(3919104*epsilon) + 7*pi**4/(1036800*epsilon) - f_3**2/(12960*epsilon**2) + 7*f_3/(8640*epsilon**2) - 5*f_5/(5184*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(979776*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(1296*epsilon**3)","4695":"53*f_3**2/(51840*epsilon) - pi**4*f_3/(777600*epsilon) - f_3/(62208*epsilon) + 73*f_5/(62208*epsilon) - 67*f_7/(34560*epsilon) - 5*pi**6/(3919104*epsilon) + 7*pi**4/(1036800*epsilon) - f_3**2/(12960*epsilon**2) + 7*f_3/(8640*epsilon**2) - 5*f_5/(5184*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(979776*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(1296*epsilon**3)","4696":"53*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 71*f_3/(31104*epsilon) - 83*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 5*pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4697":"7*f_3**2/(25920*epsilon) + 49*f_3/(23040*epsilon) - 61*f_5/(103680*epsilon) - 84899/(53747712*epsilon) - pi**6/(1959552*epsilon) + 11*pi**4/(2073600*epsilon) + 17*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - 13799/(16796160*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6089/(8957952*epsilon**3) + 347/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4698":"11*f_3**2/(25920*epsilon) - 7*f_3/(6912*epsilon) - 293*f_5/(51840*epsilon) - 31*pi**4/(3110400*epsilon) + pi**6/(1959552*epsilon) + 172207/(22394880*epsilon) - 1969*f_3/(622080*epsilon**2) + f_5/(2592*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 13873/(4976640*epsilon**2) + 13*f_3/(2880*epsilon**3) - 443/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(20736*epsilon**4) - 1/(2880*epsilon**5)","4699":"11*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 36979/(33592320*epsilon) + f_3/(4320*epsilon**2) - 5941/(11197440*epsilon**2) - 11/(77760*epsilon**3) + 41/(77760*epsilon**4) - 1/(3240*epsilon**5)","4700":"583*f_3/(5598720*epsilon) - 390389/(2902376448*epsilon) - 11*pi**4/(27993600*epsilon) - 11*f_3/(233280*epsilon**2) - 74357/(1209323520*epsilon**2) - 5089/(100776960*epsilon**3) + 2239/(8398080*epsilon**4) - 35/(139968*epsilon**5) + 1/(11664*epsilon**6)","4701":"59*f_3**2/(51840*epsilon) - 77*f_3/(25920*epsilon) - pi**4*f_3/(259200*epsilon) - 61*f_5/(11520*epsilon) + 47*f_7/(10368*epsilon) - pi**4/(86400*epsilon) + 19*pi**6/(3919104*epsilon) - f_3**2/(4320*epsilon**2) - f_3/(720*epsilon**2) + 19*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","4702":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 149*f_3/(31104*epsilon) + 55*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4703":"-f_3**2/(1536*epsilon) - 3097*f_3/(7464960*epsilon) + 61*f_5/(34560*epsilon) - 47*pi**4/(12441600*epsilon) - 1901/(29859840*epsilon) + pi**6/(6531840*epsilon) - 47*f_3/(103680*epsilon**2) + f_5/(11520*epsilon**2) + 1379/(5971968*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 743/(829440*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 25/(41472*epsilon**4) - 1/(5760*epsilon**5)","4704":"167*f_3/(3732480*epsilon) + f_5/(10368*epsilon) - 232195/(725594112*epsilon) + pi**4/(2073600*epsilon) - f_3/(69120*epsilon**2) - pi**4/(6220800*epsilon**2) + 717641/(2418647040*epsilon**2) - f_3/(51840*epsilon**3) - 56501/(201553920*epsilon**3) + 3601/(16796160*epsilon**4) - 127/(1399680*epsilon**5) + 1/(58320*epsilon**6)","4705":"-5*f_3**2/(10368*epsilon) - 377*f_3/(746496*epsilon) + 17*f_5/(11520*epsilon) - 5599/(17915904*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) - 29*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 647/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 47/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","4706":"-29*f_3**2/(103680*epsilon) + 2743*f_3/(746496*epsilon) - 7*f_5/(12960*epsilon) - 34487/(11197440*epsilon) - 19*pi**6/(19595520*epsilon) + pi**4/(1244160*epsilon) + 173*f_3/(124416*epsilon**2) - 41*f_5/(51840*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4707":"-47*f_3**2/(103680*epsilon) - 371*f_3/(622080*epsilon) - 41*f_5/(12960*epsilon) - 7*pi**4/(7464960*epsilon) + 13*pi**6/(9797760*epsilon) + 62365/(17915904*epsilon) - 133*f_3/(124416*epsilon**2) + 49*f_5/(51840*epsilon**2) - 8009/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - 731/(622080*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","4708":"f_3**2/(103680*epsilon) + 4787*f_3/(3732480*epsilon) + 41*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) - 3419/(11197440*epsilon) - 11*pi**4/(6220800*epsilon) + 673*f_3/(622080*epsilon**2) - 71*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 169/(373248*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","4709":"-f_3/(41472*epsilon) - 11*f_5/(103680*epsilon) + 11*pi**4/(6220800*epsilon) + 5153/(26873856*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 18199/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 11623/(8957952*epsilon**3) + 67/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4710":"-161*f_3/(1244160*epsilon) - 23*f_5/(207360*epsilon) - 280753/(322486272*epsilon) + 23*pi**4/(6220800*epsilon) + 23*f_3/(51840*epsilon**2) - 47989/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 30067/(26873856*epsilon**3) - 1061/(746496*epsilon**4) + 71/(62208*epsilon**5) - 7/(15552*epsilon**6)","4711":"-737*f_3/(1244160*epsilon) + 17*f_5/(51840*epsilon) + pi**4/(276480*epsilon) + 29153/(67184640*epsilon) + f_3/(2304*epsilon**2) - 66769/(50388480*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 125713/(67184640*epsilon**3) - 917/(622080*epsilon**4) + 331/(466560*epsilon**5) - 7/(38880*epsilon**6)","4712":"-13*f_3**2/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 223*f_3/(155520*epsilon) + 265*f_5/(31104*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(217728*epsilon) + pi**4/(62208*epsilon) + f_3**2/(1296*epsilon**2) + 5*f_3/(2592*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4713":"61*f_3**2/(51840*epsilon) - 15911*f_3/(11197440*epsilon) + 7*f_5/(3840*epsilon) - 13*pi**6/(9797760*epsilon) - 23*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 67*f_3/(62208*epsilon**2) - f_5/(960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","4714":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","4715":"329*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 11717/(53747712*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 1957/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1679/(5598720*epsilon**3) + 137/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","4716":"-13*f_3/(20736*epsilon) - 121*f_5/(25920*epsilon) + pi**4/(115200*epsilon) + 517/(311040*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 1/(1728*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4717":"-11*f_3**2/(8640*epsilon) + 7*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) + 529*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(217728*epsilon) + f_3**2/(6480*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4718":"7*f_3/(11520*epsilon) - 31*f_5/(25920*epsilon) - 31/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 7/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","4719":"61*f_3**2/(51840*epsilon) - 15911*f_3/(11197440*epsilon) + 7*f_5/(3840*epsilon) - 13*pi**6/(9797760*epsilon) - 23*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 67*f_3/(62208*epsilon**2) - f_5/(960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","4720":"61*f_3**2/(51840*epsilon) - 15911*f_3/(11197440*epsilon) + 7*f_5/(3840*epsilon) - 13*pi**6/(9797760*epsilon) - 23*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 67*f_3/(62208*epsilon**2) - f_5/(960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","4721":"-f_3**2/(8640*epsilon) - 377*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - f_3**2/(3240*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4722":"-f_3**2/(2880*epsilon) - 137*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) + 409*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(217728*epsilon) + f_3**2/(6480*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4723":"-f_3**2/(960*epsilon) + pi**4*f_3/(77760*epsilon) + 59*f_3/(31104*epsilon) - 17*f_5/(31104*epsilon) - f_7/(1296*epsilon) - pi**6/(653184*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4724":"-f_3**2/(960*epsilon) - 61*f_3/(31104*epsilon) + pi**4*f_3/(77760*epsilon) - 149*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(653184*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4725":"49*f_3/(69120*epsilon) + f_5/(2592*epsilon) - 2527/(2799360*epsilon) + pi**4/(1036800*epsilon) + 41*f_3/(51840*epsilon**2) - 30955/(26873856*epsilon**2) - f_3/(864*epsilon**3) + 1985/(1119744*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","4726":"-f_3**2/(34560*epsilon) + 37*f_3/(22394880*epsilon) + 23*f_5/(13824*epsilon) - 107*pi**4/(14929920*epsilon) - 44957/(67184640*epsilon) - pi**6/(6531840*epsilon) - 103*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) + pi**4/(414720*epsilon**2) + 16747/(22394880*epsilon**2) + f_3/(3456*epsilon**3) - 77/(124416*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 47/(155520*epsilon**4) - 1/(12960*epsilon**5)","4727":"61*f_3/(138240*epsilon) + 19*f_5/(207360*epsilon) - 2747/(5598720*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 23557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1229/(1119744*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","4728":"-f_3**2/(34560*epsilon) - 103*f_3/(124416*epsilon) - 139*f_5/(51840*epsilon) - 83*pi**4/(37324800*epsilon) + 151337/(89579520*epsilon) + pi**6/(544320*epsilon) - 761*f_3/(622080*epsilon**2) + 23*f_5/(17280*epsilon**2) - 9233/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - 659/(622080*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","4729":"751*f_3/(1244160*epsilon) - 7*f_5/(17280*epsilon) - 1451/(2985984*epsilon) + pi**4/(829440*epsilon) - f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2669/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 4027/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","4730":"173*f_3/(1244160*epsilon) + f_5/(20736*epsilon) + pi**4/(3732480*epsilon) + 786923/(7255941120*epsilon) + 11*f_3/(124416*epsilon**2) + 48719/(1209323520*epsilon**2) - f_3/(10368*epsilon**3) - 7579/(26873856*epsilon**3) + 9071/(33592320*epsilon**4) - 323/(2799360*epsilon**5) + 1/(46656*epsilon**6)","4731":"f_3**2/(5760*epsilon) + 961*f_3/(3732480*epsilon) + 187*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 103/(11197440*epsilon) + 227*pi**4/(37324800*epsilon) + 227*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 71/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4732":"-101*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 65801/(1209323520*epsilon) - pi**4/(2073600*epsilon) - 47*f_3/(207360*epsilon**2) - 1403/(100776960*epsilon**2) + f_3/(3456*epsilon**3) + 59921/(134369280*epsilon**3) - 6427/(11197440*epsilon**4) + 271/(933120*epsilon**5) - 1/(15552*epsilon**6)","4733":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","4734":"37*f_3/(207360*epsilon) + f_5/(6912*epsilon) - 97/(4723920*epsilon) + pi**4/(4147200*epsilon) + f_3/(34560*epsilon**2) - 24313/(161243136*epsilon**2) + 22943/(67184640*epsilon**3) - 79/(139968*epsilon**4) + 199/(466560*epsilon**5) - 1/(7776*epsilon**6)","4735":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(388800*epsilon) + 313*f_3/(155520*epsilon) - 83*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","4736":"109*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 7*pi**4/(7464960*epsilon) + 194479/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 12767/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 10439/(22394880*epsilon**3) - 1903/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","4737":"169*f_3/(207360*epsilon) + f_5/(1728*epsilon) - 240427/(268738560*epsilon) + pi**4/(691200*epsilon) + 11*f_3/(12960*epsilon**2) - 2371/(3359232*epsilon**2) - f_3/(864*epsilon**3) + 14893/(44789760*epsilon**3) + 79/(82944*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4738":"23*f_3/(31104*epsilon) + 7*f_5/(51840*epsilon) + pi**4/(345600*epsilon) + 58033/(53747712*epsilon) + f_3/(34560*epsilon**2) - 15883/(13436928*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 4177/(11197440*epsilon**3) + 23/(51840*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","4739":"f_3**2/(1620*epsilon) + 443*f_3/(622080*epsilon) - 107*f_5/(51840*epsilon) - 48251/(89579520*epsilon) + 7*pi**4/(3110400*epsilon) + pi**6/(979776*epsilon) - 53*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 19939/(89579520*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 2609/(3732480*epsilon**3) + 71/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4740":"-73*f_3/(414720*epsilon) - 11*f_5/(51840*epsilon) - 5297/(89579520*epsilon) + 13*pi**4/(2488320*epsilon) + 13*f_3/(20736*epsilon**2) - pi**4/(518400*epsilon**2) - 767/(8957952*epsilon**2) - f_3/(4320*epsilon**3) - 35/(1492992*epsilon**3) + 151/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","4741":"-f_3**2/(2880*epsilon) + 77*f_3/(622080*epsilon) + 35*f_5/(41472*epsilon) - 55049/(89579520*epsilon) + pi**4/(230400*epsilon) - f_3/(3840*epsilon**2) + pi**4/(2073600*epsilon**2) + 10733/(89579520*epsilon**2) + f_3/(17280*epsilon**3) + 1817/(3732480*epsilon**3) + 83/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","4742":"137*f_3**2/(103680*epsilon) + 13*f_3/(69120*epsilon) - 7*f_5/(6480*epsilon) - 859*pi**4/(37324800*epsilon) - 11*pi**6/(19595520*epsilon) + 176021/(89579520*epsilon) - 11*f_3/(3840*epsilon**2) + 17*f_5/(51840*epsilon**2) + 5471/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 143/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4743":"f_3**2/(2880*epsilon) + 1399*f_3/(1244160*epsilon) - 59*f_5/(34560*epsilon) - 5797/(89579520*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) - 1829/(14929920*epsilon**2) - f_3/(4320*epsilon**3) + 14059/(14929920*epsilon**3) + 133/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","4744":"-17*f_3**2/(34560*epsilon) + 391*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 739*pi**4/(37324800*epsilon) - pi**6/(933120*epsilon) + 176021/(89579520*epsilon) - 377*f_3/(103680*epsilon**2) + 19*f_5/(17280*epsilon**2) + 5471/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 143/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","4745":"-f_3**2/(1920*epsilon) + 599*f_3/(3732480*epsilon) + 43*f_5/(103680*epsilon) - 107051/(89579520*epsilon) + 13*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 13*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 271/(165888*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 77/(124416*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","4746":"7*f_3**2/(11520*epsilon) - 637*f_3/(746496*epsilon) + 7*f_5/(8640*epsilon) - 18613/(11197440*epsilon) - pi**6/(3265920*epsilon) + pi**4/(124416*epsilon) + 5*f_3/(5184*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 13/(77760*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4747":"583*f_3/(5598720*epsilon) - 390389/(2902376448*epsilon) - 11*pi**4/(27993600*epsilon) - 11*f_3/(233280*epsilon**2) - 74357/(1209323520*epsilon**2) - 5089/(100776960*epsilon**3) + 2239/(8398080*epsilon**4) - 35/(139968*epsilon**5) + 1/(11664*epsilon**6)","4748":"-f_3**2/(5760*epsilon) - 3047*f_3/(3732480*epsilon) - 199*f_5/(103680*epsilon) - 229*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 179017/(33592320*epsilon) - 31*f_3/(103680*epsilon**2) + 13*f_5/(8640*epsilon**2) - 5851/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 703/(373248*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","4749":"1511*f_3/(7464960*epsilon) + 23*f_5/(414720*epsilon) - 174371/(4837294080*epsilon) + pi**4/(9331200*epsilon) + f_3/(77760*epsilon**2) - pi**4/(12441600*epsilon**2) + 90109/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 100813/(201553920*epsilon**3) + 2161/(5598720*epsilon**4) - 7/(51840*epsilon**5) + 1/(46656*epsilon**6)","4750":"-71*f_3/(103680*epsilon) - 13*f_5/(8640*epsilon) - pi**4/(115200*epsilon) + 1813/(622080*epsilon) - f_3/(960*epsilon**2) + pi**4/(259200*epsilon**2) + 2099/(1866240*epsilon**2) + f_3/(2160*epsilon**3) - 47/(38880*epsilon**3) + 1/(2592*epsilon**4)","4751":"-857*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) - 19*pi**4/(4147200*epsilon) + 3961/(4976640*epsilon) - 19*f_3/(34560*epsilon**2) + 1459/(11197440*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 865/(2985984*epsilon**3) + 169/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","4752":"-f_3**2/(25920*epsilon) - 47*f_3/(248832*epsilon) - 307*f_5/(207360*epsilon) - 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 344759/(537477120*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(6220800*epsilon**2) + 21613/(53747712*epsilon**2) - f_3/(51840*epsilon**3) + 5111/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","4753":"-43*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 177535/(483729408*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 62957/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 907/(8398080*epsilon**3) - 187/(559872*epsilon**4) + 53/(58320*epsilon**5) - 1/(1944*epsilon**6)","4754":"f_3**2/(12960*epsilon) + 1091*f_3/(1244160*epsilon) - 89*f_5/(69120*epsilon) - 19283/(44789760*epsilon) + 49*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(20736*epsilon**2) + f_5/(2592*epsilon**2) - 32509/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6493/(11197440*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","4755":"-f_3**2/(2880*epsilon) - 4147*f_3/(3732480*epsilon) + 103*f_5/(51840*epsilon) - 2809/(2239488*epsilon) - pi**6/(6531840*epsilon) + 7*pi**4/(1492992*epsilon) + 119*f_3/(103680*epsilon**2) - f_5/(1080*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4756":"-161*f_3/(248832*epsilon) - 23*f_5/(69120*epsilon) - pi**4/(1555200*epsilon) + 133909/(201553920*epsilon) - f_3/(12960*epsilon**2) - 2017/(17915904*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5435/(6718464*epsilon**3) - 947/(933120*epsilon**4) + 41/(77760*epsilon**5) - 1/(7776*epsilon**6)","4757":"-f_3**2/(11520*epsilon) - 5273*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(6220800*epsilon) + 1012237/(268738560*epsilon) - 883*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 3517/(1492992*epsilon**2) + f_3/(320*epsilon**3) - 1763/(373248*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","4758":"-23*f_3**2/(25920*epsilon) - 169*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 101*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 59*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4759":"-11*f_3**2/(103680*epsilon) - 4949*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) + 757573/(268738560*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 12437/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 7303/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","4760":"-f_3/(414720*epsilon) - f_5/(8640*epsilon) + 349/(14929920*epsilon) + pi**4/(497664*epsilon) - f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 149/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 571/(14929920*epsilon**3) + 73/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","4761":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","4762":"-13*f_3**2/(103680*epsilon) - 97*f_3/(746496*epsilon) - 217*f_5/(311040*epsilon) + pi**6/(6531840*epsilon) + 25973/(89579520*epsilon) + 97*pi**4/(13996800*epsilon) + 167*f_3/(233280*epsilon**2) + 7*f_5/(51840*epsilon**2) - 9631/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 437/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","4763":"-f_3/(1296*epsilon) - f_5/(51840*epsilon) + pi**4/(207360*epsilon) + 2107/(3732480*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","4764":"121*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 49*pi**4/(6220800*epsilon) + 5107/(3359232*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(345600*epsilon**2) + 9353/(13436928*epsilon**2) + f_3/(2880*epsilon**3) - 108227/(44789760*epsilon**3) + 83/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4765":"-7*f_3/(6480*epsilon) - 7*f_5/(69120*epsilon) - 43619/(33592320*epsilon) - pi**4/(497664*epsilon) + 41*f_3/(41472*epsilon**2) + pi**4/(414720*epsilon**2) + 189107/(134369280*epsilon**2) - f_3/(1728*epsilon**3) - 10973/(11197440*epsilon**3) + 149/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4766":"-173*f_3/(622080*epsilon) - 5*f_5/(41472*epsilon) - 1343/(13436928*epsilon) + pi**4/(12441600*epsilon) + 5*f_3/(41472*epsilon**2) + 23867/(134369280*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) - 769/(2239488*epsilon**3) + 101/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","4767":"-11*f_3**2/(103680*epsilon) - 2681*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 6769/(11197440*epsilon) - pi**6/(19595520*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","4768":"13*f_3**2/(34560*epsilon) - 6229*f_3/(3732480*epsilon) + 103*f_5/(51840*epsilon) - 53*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) + 31057/(14929920*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(172800*epsilon**2) + 20719/(14929920*epsilon**2) + f_3/(1440*epsilon**3) - 1079/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(20736*epsilon**4) - 1/(2880*epsilon**5)","4769":"19*f_3**2/(25920*epsilon) - 3491*f_3/(311040*epsilon) - pi**4*f_3/(388800*epsilon) + 2093*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) - 11269/(3732480*epsilon) + 11*pi**4/(345600*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 241/(103680*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","4770":"17*f_3**2/(51840*epsilon) - 3211*f_3/(3732480*epsilon) - 79*f_5/(103680*epsilon) - 9167/(11197440*epsilon) - 41*pi**4/(37324800*epsilon) + pi**6/(612360*epsilon) + 71*f_3/(103680*epsilon**2) - 19*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4771":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 43*f_3/(20736*epsilon) + 191*f_5/(155520*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 2911/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 331/(311040*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","4772":"85301/(67184640*epsilon) + 11945/(13436928*epsilon**2) - 113411/(44789760*epsilon**3) + 53/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4773":"797*f_3/(3732480*epsilon) - 19*f_5/(207360*epsilon) - pi**4/(497664*epsilon) + 1171/(100776960*epsilon) - 5*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 44813/(161243136*epsilon**2) + f_3/(17280*epsilon**3) + 18469/(33592320*epsilon**3) - 253/(373248*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","4774":"-f_3/(6912*epsilon) - f_5/(103680*epsilon) + pi**4/(691200*epsilon) + 12199/(33592320*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 26299/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 64163/(44789760*epsilon**3) + 67/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","4775":"5*f_3**2/(10368*epsilon) - 4079*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - 4639/(11197440*epsilon) - 109*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 109*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","4776":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 217*f_3/(38880*epsilon) - 67*f_5/(15552*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + 53*pi**4/(3110400*epsilon) + 3691/(746496*epsilon) - f_3**2/(6480*epsilon**2) + 47*f_3/(17280*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) + 31/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","4777":"-13*f_3/(207360*epsilon) - 451/(8957952*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) - 319/(11197440*epsilon**2) - 1/(11520*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","4778":"17*f_3**2/(25920*epsilon) - 61*f_3/(62208*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","4779":"-5*f_3**2/(62208*epsilon) - 463*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(58786560*epsilon) + 859/(7464960*epsilon) - 11*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) - 191/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4780":"-f_3/(13824*epsilon) + pi**4/(2073600*epsilon) + 737/(8957952*epsilon) + f_3/(17280*epsilon**2) + 1/(2239488*epsilon**2) - 13/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","4781":"-13*f_3**2/(103680*epsilon) + 209*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 11*pi**4/(44789760*epsilon) - 121/(22394880*epsilon) + pi**6/(9797760*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4782":"11*f_3/(207360*epsilon) - pi**4/(18662400*epsilon) + 3023/(179159040*epsilon) - f_3/(155520*epsilon**2) - 593/(16796160*epsilon**2) - 61/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4783":"1991/(179159040*epsilon) - 89/(1679616*epsilon**2) - 53/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4784":"1991/(179159040*epsilon) - 89/(1679616*epsilon**2) - 53/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4785":"11*f_3/(207360*epsilon) - pi**4/(18662400*epsilon) + 3023/(179159040*epsilon) - f_3/(155520*epsilon**2) - 593/(16796160*epsilon**2) - 61/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4786":"11*f_3/(207360*epsilon) - pi**4/(18662400*epsilon) + 3023/(179159040*epsilon) - f_3/(155520*epsilon**2) - 593/(16796160*epsilon**2) - 61/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4787":"13*f_3**2/(103680*epsilon) - 1121*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) - 6449/(179159040*epsilon) + 11*pi**4/(44789760*epsilon) + 11*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4788":"-19*f_3/(1244160*epsilon) - 3277/(537477120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 1139/(16796160*epsilon**2) - 3673/(33592320*epsilon**3) + 7/(116640*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","4789":"5*f_3**2/(62208*epsilon) + 101*f_3/(1492992*epsilon) + 211*f_5/(1866240*epsilon) - 41239/(134369280*epsilon) - pi**6/(58786560*epsilon) + 73*pi**4/(223948800*epsilon) + 73*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","4790":"13*f_3/(311040*epsilon) - f_5/(15552*epsilon) - 2369/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 103/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4791":"19*f_3/(1866240*epsilon) - 7*f_5/(414720*epsilon) - 2071/(44789760*epsilon) + pi**4/(4976640*epsilon) - f_3/(17280*epsilon**2) - 5117/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 35/(13436928*epsilon**3) + 109/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","4792":"f_3/(2488320*epsilon) - 71*f_5/(1244160*epsilon) + pi**4/(4976640*epsilon) + 7549/(358318080*epsilon) - 11*f_3/(414720*epsilon**2) - 103/(2985984*epsilon**2) + 13*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 707/(22394880*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4793":"23*f_3/(829440*epsilon) + 11*f_5/(69120*epsilon) - 7609/(59719680*epsilon) - pi**4/(2764800*epsilon) - 7*f_3/(103680*epsilon**2) + pi**4/(3110400*epsilon**2) + 15617/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 869/(13436928*epsilon**3) - 61/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4794":"-f_3/(165888*epsilon) + 97*f_5/(1244160*epsilon) - 11*pi**4/(24883200*epsilon) - 2393/(119439360*epsilon) + 5*f_3/(82944*epsilon**2) - 377/(14929920*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 55/(4478976*epsilon**3) - 79/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","4795":"f_3/(103680*epsilon) + 7*f_5/(138240*epsilon) - 5267/(119439360*epsilon) + pi**4/(12441600*epsilon) + 19*f_3/(414720*epsilon**2) - 277/(5598720*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 181/(4478976*epsilon**3) + 29/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4796":"77*f_3/(311040*epsilon) - 5321/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 79/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4797":"37*f_3/(622080*epsilon) + f_5/(77760*epsilon) - 27007/(537477120*epsilon) + pi**4/(6220800*epsilon) - f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 8687/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 545/(13436928*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4798":"13*f_3/(311040*epsilon) - f_5/(15552*epsilon) - 2369/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 103/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4799":"-61*f_3/(829440*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(2764800*epsilon) + 48479/(537477120*epsilon) - f_3/(23040*epsilon**2) + pi**4/(6220800*epsilon**2) + 2153/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 4669/(67184640*epsilon**3) - 49/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4800":"-121*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(2764800*epsilon) + 27749/(537477120*epsilon) + f_3/(23040*epsilon**2) - 2981/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 659/(6718464*epsilon**3) + 19/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","4801":"13*f_3/(311040*epsilon) - f_5/(15552*epsilon) - 2369/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 103/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4802":"13*f_3/(311040*epsilon) - f_5/(15552*epsilon) - 2369/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 103/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4803":"77*f_3/(311040*epsilon) - 5321/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 79/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","4804":"-61*f_3/(829440*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(2764800*epsilon) + 48479/(537477120*epsilon) - f_3/(23040*epsilon**2) + pi**4/(6220800*epsilon**2) + 2153/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 4669/(67184640*epsilon**3) - 49/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4805":"-f_3/(155520*epsilon) - 7*f_5/(414720*epsilon) - pi**4/(9331200*epsilon) + 90961/(644972544*epsilon) - 31*f_3/(1244160*epsilon**2) - 8839/(134369280*epsilon**2) - pi**4/(12441600*epsilon**2) + f_3/(25920*epsilon**3) - 67/(22394880*epsilon**3) + 1049/(11197440*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","4806":"-11*f_3/(82944*epsilon) + f_5/(311040*epsilon) - pi**4/(2488320*epsilon) + 7159/(44789760*epsilon) + 13*f_3/(207360*epsilon**2) - 10823/(179159040*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 401/(22394880*epsilon**3) - 1/(9216*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4807":"13*f_3/(233280*epsilon) + f_5/(103680*epsilon) - 4127/(53747712*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(124416*epsilon**2) + pi**4/(18662400*epsilon**2) + 8203/(537477120*epsilon**2) + f_3/(155520*epsilon**3) - 67/(67184640*epsilon**3) + 7/(82944*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","4808":"-121*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(2764800*epsilon) + 27749/(537477120*epsilon) + f_3/(23040*epsilon**2) - 2981/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 659/(6718464*epsilon**3) + 19/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","4809":"f_3/(103680*epsilon) + 7*f_5/(138240*epsilon) - 5267/(119439360*epsilon) + pi**4/(12441600*epsilon) + 19*f_3/(414720*epsilon**2) - 277/(5598720*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 181/(4478976*epsilon**3) + 29/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4810":"f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 3157/(67184640*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - 2257/(107495424*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 1049/(67184640*epsilon**3) + 101/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","4811":"-121*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + 4783/(537477120*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - 15601/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 439/(20155392*epsilon**3) + 283/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","4812":"11*f_3/(207360*epsilon) - pi**4/(18662400*epsilon) + 3023/(179159040*epsilon) - f_3/(155520*epsilon**2) - 593/(16796160*epsilon**2) - 61/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4813":"1991/(179159040*epsilon) - 89/(1679616*epsilon**2) - 53/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","4814":"-f_3/(34560*epsilon) + f_5/(46080*epsilon) - pi**4/(2073600*epsilon) + 2243/(119439360*epsilon) + 11*f_3/(414720*epsilon**2) - 113/(8957952*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 23/(829440*epsilon**3) + 11/(746496*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4815":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","4816":"-f_3/(69120*epsilon) + 2029/(44789760*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 221/(11197440*epsilon**2) - 13/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","4817":"-f_3/(13824*epsilon) + pi**4/(4147200*epsilon) + 19519/(179159040*epsilon) + f_3/(34560*epsilon**2) + 43/(1119744*epsilon**2) + 13/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","4818":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4819":"-5177/(67184640*epsilon) + 3193/(67184640*epsilon**2) + 11/(466560*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","4820":"f_3/(34560*epsilon) - pi**4/(3110400*epsilon) - 739/(33592320*epsilon) - f_3/(25920*epsilon**2) + 1157/(13436928*epsilon**2) + 1/(233280*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","4821":"781*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 53*pi**4/(447897600*epsilon) + 174857/(9674588160*epsilon) - 53*f_3/(3732480*epsilon**2) - 3443/(161243136*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 65/(13436928*epsilon**3) + 193/(3359232*epsilon**4) - 127/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4822":"-13*f_3/(829440*epsilon) + 73*f_5/(414720*epsilon) - 56503/(358318080*epsilon) + pi**4/(1658880*epsilon) + f_3/(13824*epsilon**2) - 5315/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1049/(67184640*epsilon**3) - 799/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4823":"1553*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 13*pi**4/(223948800*epsilon) + 12461/(2418647040*epsilon) - 13*f_3/(1866240*epsilon**2) - 3229/(201553920*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 2107/(89579520*epsilon**3) + 1883/(13436928*epsilon**4) - 169/(1119744*epsilon**5) + 5/(93312*epsilon**6)","4824":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","4825":"-23*f_3/(233280*epsilon) + f_5/(13824*epsilon) + 7*pi**4/(37324800*epsilon) + 38867/(537477120*epsilon) + 7*f_3/(311040*epsilon**2) - 5141/(268738560*epsilon**2) - 743/(16796160*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4826":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","4827":"-97*f_3/(1244160*epsilon) + f_5/(46080*epsilon) - 3593/(358318080*epsilon) + f_3/(27648*epsilon**2) + 133/(11197440*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 1049/(22394880*epsilon**3) - 19/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4828":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4829":"491*f_3/(22394880*epsilon) - 53*f_5/(1244160*epsilon) - 7*pi**4/(27993600*epsilon) + 156827/(5804752896*epsilon) - 7*f_3/(233280*epsilon**2) + 1781/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 77/(4199040*epsilon**3) + 3487/(33592320*epsilon**4) - 79/(699840*epsilon**5) + 1/(23328*epsilon**6)","4830":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","4831":"41*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 3935/(107495424*epsilon) + pi**4/(9331200*epsilon) - 7*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 9191/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 2941/(67184640*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4832":"221*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - pi**4/(2985984*epsilon) + 11191/(107495424*epsilon) - 5*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 3089/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 977/(13436928*epsilon**3) - 49/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4833":"-467*f_3/(3732480*epsilon) - f_5/(207360*epsilon) - 7*pi**4/(18662400*epsilon) + 1201/(7464960*epsilon) + 41*f_3/(622080*epsilon**2) - 10439/(179159040*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 473/(22394880*epsilon**3) - 1/(9216*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4834":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(6220800*epsilon) + 19673/(358318080*epsilon) + f_3/(15360*epsilon**2) - 4423/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 133/(2488320*epsilon**3) + 271/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4835":"41*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 3935/(107495424*epsilon) + pi**4/(9331200*epsilon) - 7*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 9191/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 2941/(67184640*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4836":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4837":"f_3/(30720*epsilon) - f_5/(622080*epsilon) - 379/(17915904*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 413/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 391/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4838":"-203*f_3/(1866240*epsilon) + f_5/(155520*epsilon) - 17*pi**4/(18662400*epsilon) + 419/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 179/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","4839":"77*f_3/(1244160*epsilon) - 19*f_5/(414720*epsilon) - pi**4/(4976640*epsilon) + 499/(89579520*epsilon) + f_3/(11520*epsilon**2) - 13127/(179159040*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 139/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4840":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4841":"77*f_3/(1244160*epsilon) - 19*f_5/(414720*epsilon) - pi**4/(4976640*epsilon) + 499/(89579520*epsilon) + f_3/(11520*epsilon**2) - 13127/(179159040*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 139/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4842":"781*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 53*pi**4/(447897600*epsilon) + 174857/(9674588160*epsilon) - 53*f_3/(3732480*epsilon**2) - 3443/(161243136*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 65/(13436928*epsilon**3) + 193/(3359232*epsilon**4) - 127/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4843":"641*f_3/(8957952*epsilon) + 19*f_5/(311040*epsilon) - 426235/(3869835264*epsilon) + 17*pi**4/(223948800*epsilon) + 139*f_3/(3732480*epsilon**2) - 66101/(1612431360*epsilon**2) - pi**4/(18662400*epsilon**2) - 17*f_3/(311040*epsilon**3) + 773/(14929920*epsilon**3) + 1289/(33592320*epsilon**4) - 169/(2799360*epsilon**5) + 1/(46656*epsilon**6)","4844":"1553*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 13*pi**4/(223948800*epsilon) + 12461/(2418647040*epsilon) - 13*f_3/(1866240*epsilon**2) - 3229/(201553920*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 2107/(89579520*epsilon**3) + 1883/(13436928*epsilon**4) - 169/(1119744*epsilon**5) + 5/(93312*epsilon**6)","4845":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","4846":"59*f_3/(1244160*epsilon) - pi**4/(4665600*epsilon) + 114359/(4837294080*epsilon) - f_3/(38880*epsilon**2) - 1087/(40310784*epsilon**2) + 559/(33592320*epsilon**3) + 857/(8398080*epsilon**4) - 127/(699840*epsilon**5) + 1/(11664*epsilon**6)","4847":"-43*f_3/(829440*epsilon) - 13*f_5/(248832*epsilon) - 23029/(1074954240*epsilon) + 7*pi**4/(8294400*epsilon) + 7*f_3/(69120*epsilon**2) - pi**4/(2488320*epsilon**2) + 16553/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 1477/(13436928*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4848":"403*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 53*pi**4/(223948800*epsilon) + 187243/(1612431360*epsilon) - 53*f_3/(1866240*epsilon**2) + 271/(67184640*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 4981/(44789760*epsilon**3) + 2279/(11197440*epsilon**4) - 169/(933120*epsilon**5) + 1/(15552*epsilon**6)","4849":"25*f_3/(746496*epsilon) + 23*f_5/(1244160*epsilon) - 23*pi**4/(74649600*epsilon) + 407/(29859840*epsilon) + 23*f_3/(311040*epsilon**2) - 2587/(35831808*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 211/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4850":"641*f_3/(8957952*epsilon) + 19*f_5/(311040*epsilon) - 426235/(3869835264*epsilon) + 17*pi**4/(223948800*epsilon) + 139*f_3/(3732480*epsilon**2) - 66101/(1612431360*epsilon**2) - pi**4/(18662400*epsilon**2) - 17*f_3/(311040*epsilon**3) + 773/(14929920*epsilon**3) + 1289/(33592320*epsilon**4) - 169/(2799360*epsilon**5) + 1/(46656*epsilon**6)","4851":"781*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 53*pi**4/(447897600*epsilon) + 174857/(9674588160*epsilon) - 53*f_3/(3732480*epsilon**2) - 3443/(161243136*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 65/(13436928*epsilon**3) + 193/(3359232*epsilon**4) - 127/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4852":"1553*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 13*pi**4/(223948800*epsilon) + 12461/(2418647040*epsilon) - 13*f_3/(1866240*epsilon**2) - 3229/(201553920*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 2107/(89579520*epsilon**3) + 1883/(13436928*epsilon**4) - 169/(1119744*epsilon**5) + 5/(93312*epsilon**6)","4853":"59*f_3/(1244160*epsilon) - pi**4/(4665600*epsilon) + 114359/(4837294080*epsilon) - f_3/(38880*epsilon**2) - 1087/(40310784*epsilon**2) + 559/(33592320*epsilon**3) + 857/(8398080*epsilon**4) - 127/(699840*epsilon**5) + 1/(11664*epsilon**6)","4854":"-13*f_3/(829440*epsilon) + 73*f_5/(414720*epsilon) - 56503/(358318080*epsilon) + pi**4/(1658880*epsilon) + f_3/(13824*epsilon**2) - 5315/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1049/(67184640*epsilon**3) - 799/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4855":"403*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 53*pi**4/(223948800*epsilon) + 187243/(1612431360*epsilon) - 53*f_3/(1866240*epsilon**2) + 271/(67184640*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 4981/(44789760*epsilon**3) + 2279/(11197440*epsilon**4) - 169/(933120*epsilon**5) + 1/(15552*epsilon**6)","4856":"f_3/(30720*epsilon) - f_5/(622080*epsilon) - 379/(17915904*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 413/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 391/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4857":"491*f_3/(22394880*epsilon) - 53*f_5/(1244160*epsilon) - 7*pi**4/(27993600*epsilon) + 156827/(5804752896*epsilon) - 7*f_3/(233280*epsilon**2) + 1781/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 77/(4199040*epsilon**3) + 3487/(33592320*epsilon**4) - 79/(699840*epsilon**5) + 1/(23328*epsilon**6)","4858":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","4859":"247*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 763/(29859840*epsilon) + 19*pi**4/(74649600*epsilon) + 19*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) - 149/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 103/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4860":"-371*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 17*pi**4/(18662400*epsilon) + 151/(1492992*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","4861":"f_3/(30720*epsilon) - f_5/(622080*epsilon) - 379/(17915904*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 413/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 391/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4862":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(6220800*epsilon) + 19673/(358318080*epsilon) + f_3/(15360*epsilon**2) - 4423/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 133/(2488320*epsilon**3) + 271/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4863":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","4864":"491*f_3/(22394880*epsilon) - 53*f_5/(1244160*epsilon) - 7*pi**4/(27993600*epsilon) + 156827/(5804752896*epsilon) - 7*f_3/(233280*epsilon**2) + 1781/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 77/(4199040*epsilon**3) + 3487/(33592320*epsilon**4) - 79/(699840*epsilon**5) + 1/(23328*epsilon**6)","4865":"19*f_3/(186624*epsilon) - f_5/(311040*epsilon) - 34339/(537477120*epsilon) + pi**4/(18662400*epsilon) - 11*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 8183/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 2509/(67184640*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4866":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","4867":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","4868":"-f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 7/(165888*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 4483/(537477120*epsilon**2) - f_3/(311040*epsilon**3) - 1327/(67184640*epsilon**3) + 13/(138240*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","4869":"-f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 7/(165888*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 4483/(537477120*epsilon**2) - f_3/(311040*epsilon**3) - 1327/(67184640*epsilon**3) + 13/(138240*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","4870":"-13*f_3/(829440*epsilon) + 73*f_5/(414720*epsilon) - 56503/(358318080*epsilon) + pi**4/(1658880*epsilon) + f_3/(13824*epsilon**2) - 5315/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1049/(67184640*epsilon**3) - 799/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4871":"103*f_3/(2488320*epsilon) + 59*f_5/(622080*epsilon) - 52619/(537477120*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1831/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 4183/(33592320*epsilon**3) + 13/(93312*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4872":"-49*f_3/(933120*epsilon) + pi**4/(2332800*epsilon) + 1650287/(14511882240*epsilon) + 17*f_3/(622080*epsilon**2) - 68467/(1209323520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 8363/(201553920*epsilon**3) + 751/(8398080*epsilon**4) - 89/(1399680*epsilon**5) + 1/(58320*epsilon**6)","4873":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","4874":"-f_3**2/(31104*epsilon) + 61*f_3/(1492992*epsilon) - 59*f_5/(233280*epsilon) - 11*pi**4/(44789760*epsilon) + 403/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 11*f_3/(373248*epsilon**2) + 7*f_5/(77760*epsilon**2) - 407/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4875":"199*f_3/(2488320*epsilon) + 7*f_5/(1244160*epsilon) - 81161/(1074954240*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 17153/(322486272*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 16289/(201553920*epsilon**3) + 527/(2239488*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","4876":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","4877":"f_3/(23040*epsilon) + 187*f_5/(1244160*epsilon) - 19*pi**4/(24883200*epsilon) - 1919/(29859840*epsilon) + f_3/(51840*epsilon**2) - 1967/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 145/(4478976*epsilon**3) - 41/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4878":"-469*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 811/(59719680*epsilon) - pi**4/(37324800*epsilon) + 7*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 191/(4976640*epsilon**2) - f_3/(12960*epsilon**3) - 401/(11197440*epsilon**3) + 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","4879":"f_3/(55296*epsilon) + 107*f_5/(622080*epsilon) - 3451/(35831808*epsilon) - pi**4/(24883200*epsilon) + 23*f_3/(207360*epsilon**2) - pi**4/(1244160*epsilon**2) + 41/(4976640*epsilon**2) - f_3/(10368*epsilon**3) - 91/(2239488*epsilon**3) + 1/(34560*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","4880":"-469*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 811/(59719680*epsilon) - pi**4/(37324800*epsilon) + 7*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 191/(4976640*epsilon**2) - f_3/(12960*epsilon**3) - 401/(11197440*epsilon**3) + 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","4881":"251*f_3/(1866240*epsilon) - 13*f_5/(103680*epsilon) - 11*pi**4/(9331200*epsilon) + 9685/(107495424*epsilon) - 103*f_3/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) + 11243/(134369280*epsilon**2) + f_3/(10368*epsilon**3) - 9421/(67184640*epsilon**3) - 31/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","4882":"-11*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 11*pi**4/(37324800*epsilon) - 4261/(179159040*epsilon) + 5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) - 101/(4976640*epsilon**2) - f_3/(12960*epsilon**3) - 145/(2239488*epsilon**3) + 1/(20736*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","4883":"101*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - pi**4/(1166400*epsilon) + 1703/(22394880*epsilon) + f_3/(124416*epsilon**2) - 431/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1337/(22394880*epsilon**3) - 37/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","4884":"f_3**2/(103680*epsilon) - 103*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 127*pi**4/(223948800*epsilon) + 23/(22394880*epsilon) - 127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4885":"-43*f_3/(829440*epsilon) - 13*f_5/(248832*epsilon) - 23029/(1074954240*epsilon) + 7*pi**4/(8294400*epsilon) + 7*f_3/(69120*epsilon**2) - pi**4/(2488320*epsilon**2) + 16553/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 1477/(13436928*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4886":"-f_3**2/(103680*epsilon) - 17*f_3/(497664*epsilon) - 119*f_5/(622080*epsilon) - 371/(7464960*epsilon) + 169*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) + 169*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 67/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 13/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","4887":"103*f_3/(2488320*epsilon) + 59*f_5/(622080*epsilon) - 52619/(537477120*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1831/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 4183/(33592320*epsilon**3) + 13/(93312*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4888":"-937*f_3/(7464960*epsilon) + f_5/(82944*epsilon) + 5539/(107495424*epsilon) + pi**4/(1492992*epsilon) - f_3/(248832*epsilon**2) - pi**4/(2488320*epsilon**2) + 1625/(53747712*epsilon**2) + f_3/(10368*epsilon**3) - 419/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","4889":"-53*f_3/(3732480*epsilon) + pi**4/(37324800*epsilon) + 3497/(59719680*epsilon) + f_3/(311040*epsilon**2) + 115/(4478976*epsilon**2) - 611/(17915904*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4890":"103*f_3/(2488320*epsilon) + 59*f_5/(622080*epsilon) - 52619/(537477120*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1831/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 4183/(33592320*epsilon**3) + 13/(93312*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4891":"-13*f_3/(829440*epsilon) + 73*f_5/(414720*epsilon) - 56503/(358318080*epsilon) + pi**4/(1658880*epsilon) + f_3/(13824*epsilon**2) - 5315/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1049/(67184640*epsilon**3) - 799/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4892":"-f_3**2/(31104*epsilon) + 61*f_3/(1492992*epsilon) - 59*f_5/(233280*epsilon) - 11*pi**4/(44789760*epsilon) + 403/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 11*f_3/(373248*epsilon**2) + 7*f_5/(77760*epsilon**2) - 407/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4893":"f_3**2/(31104*epsilon) + 149*f_3/(2488320*epsilon) + 101*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) + 1099/(59719680*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 11023/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 7/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","4894":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","4895":"f_3**2/(103680*epsilon) - 103*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 127*pi**4/(223948800*epsilon) + 23/(22394880*epsilon) - 127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4896":"-5*f_3**2/(62208*epsilon) + 433*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 1637/(22394880*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4897":"f_3/(34560*epsilon) - 541/(3359232*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 3193/(67184640*epsilon**2) + 1/(23328*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","4898":"-97*f_3/(1244160*epsilon) + f_5/(46080*epsilon) - 3593/(358318080*epsilon) + f_3/(27648*epsilon**2) + 133/(11197440*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 1049/(22394880*epsilon**3) - 19/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","4899":"-5177/(67184640*epsilon) + 3193/(67184640*epsilon**2) + 11/(466560*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","4900":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","4901":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4902":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(6220800*epsilon) + 19673/(358318080*epsilon) + f_3/(15360*epsilon**2) - 4423/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 133/(2488320*epsilon**3) + 271/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","4903":"-221*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - pi**4/(24883200*epsilon) + 5689/(59719680*epsilon) - f_3/(207360*epsilon**2) - 77/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5143/(89579520*epsilon**3) - 61/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","4904":"-f_3**2/(31104*epsilon) - 163*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) - 151/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 323/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","4905":"f_3**2/(31104*epsilon) - 41*f_3/(829440*epsilon) + 131*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) - 6449/(179159040*epsilon) + 23*pi**4/(44789760*epsilon) + 23*f_3/(373248*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4906":"-7*f_3**2/(103680*epsilon) + 103*f_3/(2488320*epsilon) + 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 1/(46656*epsilon) + 133*pi**4/(223948800*epsilon) + 133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 11/(116640*epsilon**2) - 17*f_3/(155520*epsilon**3) - 1/(11664*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","4907":"5*f_3**2/(62208*epsilon) - 203*f_3/(1492992*epsilon) - 17*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 599/(7464960*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 71/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 31/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","4908":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","4909":"-f_3**2/(103680*epsilon) - 17*f_3/(497664*epsilon) - 119*f_5/(622080*epsilon) - 371/(7464960*epsilon) + 169*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) + 169*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 67/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 13/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","4910":"5*f_3**2/(62208*epsilon) - 31*f_3/(276480*epsilon) - 263*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 61*pi**4/(223948800*epsilon) + 40951/(179159040*epsilon) + 61*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1061/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 493/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","4911":"-43*f_3/(829440*epsilon) - 13*f_5/(248832*epsilon) - 23029/(1074954240*epsilon) + 7*pi**4/(8294400*epsilon) + 7*f_3/(69120*epsilon**2) - pi**4/(2488320*epsilon**2) + 16553/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 1477/(13436928*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","4912":"773*f_3/(44789760*epsilon) - f_5/(138240*epsilon) - 223/(358318080*epsilon) - pi**4/(447897600*epsilon) - 17*f_3/(746496*epsilon**2) - 49/(17915904*epsilon**2) + pi**4/(7464960*epsilon**2) + f_3/(62208*epsilon**3) - 1/(497664*epsilon**3) + 43/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","4913":"11*f_3/(746496*epsilon) - pi**4/(7464960*epsilon) + 719/(89579520*epsilon) - f_3/(62208*epsilon**2) + 31/(22394880*epsilon**2) + 59/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","4914":"187*f_3/(22394880*epsilon) - f_5/(41472*epsilon) + 1307/(358318080*epsilon) + pi**4/(8957952*epsilon) - 17*f_3/(1866240*epsilon**2) + 37/(89579520*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 29/(2488320*epsilon**3) - 11/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","4915":"271*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 839/(119439360*epsilon) - 23*pi**4/(447897600*epsilon) - 23*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 389/(67184640*epsilon**2) + f_3/(311040*epsilon**3) + 1037/(67184640*epsilon**3) - 1/(419904*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4916":"11*f_3/(746496*epsilon) - pi**4/(7464960*epsilon) + 719/(89579520*epsilon) - f_3/(62208*epsilon**2) + 31/(22394880*epsilon**2) + 59/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","4917":"-f_3/(2488320*epsilon) - pi**4/(24883200*epsilon) + 197/(358318080*epsilon) - f_3/(207360*epsilon**2) + 1063/(134369280*epsilon**2) + 247/(13436928*epsilon**3) - 47/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","4918":"-79*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 5131/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 41/(14929920*epsilon**2) + f_3/(51840*epsilon**3) + 149/(44789760*epsilon**3) + 13/(4478976*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","4919":"11*f_3/(622080*epsilon) - 1931/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 37/(22394880*epsilon**2) + 77/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","4920":"11*f_3/(622080*epsilon) - 1931/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 37/(22394880*epsilon**2) + 77/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","4921":"-7*f_3/(2239488*epsilon) - f_5/(276480*epsilon) - 2149/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) + 89/(8957952*epsilon**2) + f_3/(77760*epsilon**3) + 97/(8957952*epsilon**3) - 79/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","4922":"-11*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) + 7*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","4923":"f_3**2/(180*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(108*epsilon) - 17*f_5/(1296*epsilon) - 7*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","4924":"-3*f_3**2/(80*epsilon) - f_3*f_5/(60*epsilon) - 83*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","4925":"f_3**2/(768*epsilon) - 439*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 41*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 369811/(89579520*epsilon) + 103*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 2257/(7464960*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 2143/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","4926":"-19*f_3**2/(11520*epsilon) + 8993*f_3/(1244160*epsilon) + 97*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 166489/(17915904*epsilon) + 7*pi**4/(2073600*epsilon) + pi**6/(311040*epsilon) + 679*f_3/(207360*epsilon**2) + 13*f_5/(5760*epsilon**2) - 39431/(7464960*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 5167/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","4927":"-413*f_3/(41472*epsilon) - 29*f_5/(5760*epsilon) - 29*pi**4/(2073600*epsilon) + 169709/(7464960*epsilon) + 29*f_3/(4320*epsilon**2) - 1747/(155520*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 37/(12960*epsilon**3) - 1/(2160*epsilon**4)","4928":"-f_3/(320*epsilon) - 3569/(1679616*epsilon) - pi**4/(345600*epsilon) + f_3/(720*epsilon**2) + 18671/(7464960*epsilon**2) - 2839/(1866240*epsilon**3) + 5/(10368*epsilon**4) - 1/(12960*epsilon**5)","4929":"7*f_3**2/(120*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 89*f_5/(2592*epsilon) - 91*f_7/(768*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","4930":"13*f_3/(14580*epsilon) - 19*f_5/(25920*epsilon) - 107*pi**4/(18662400*epsilon) + 33379/(67184640*epsilon) - 107*f_3/(155520*epsilon**2) + 3043/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 481/(746496*epsilon**3) + 1063/(466560*epsilon**4) - 19/(8640*epsilon**5) + 1/(1296*epsilon**6)","4931":"-2413*f_3/(466560*epsilon) - 7*f_5/(25920*epsilon) - 2261/(1399680*epsilon) + 17*pi**4/(2332800*epsilon) + 17*f_3/(19440*epsilon**2) - pi**4/(777600*epsilon**2) + 167/(93312*epsilon**2) - f_3/(6480*epsilon**3) - 7/(9720*epsilon**3) + 1/(6480*epsilon**4)","4932":"103*f_3**2/(17280*epsilon) - 11389*f_3/(311040*epsilon) + 2467*f_5/(51840*epsilon) - 3149/(233280*epsilon) - 79*pi**4/(6220800*epsilon) + 11*pi**6/(3265920*epsilon) + 301*f_3/(20736*epsilon**2) - 257*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","4933":"-3*f_3**2/(80*epsilon) - f_3*f_5/(60*epsilon) - 83*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","4934":"-f_3**2/(2160*epsilon) - 283*f_3/(19440*epsilon) + pi**4*f_3/(10800*epsilon) + f_5/(270*epsilon) - 7*f_7/(240*epsilon) - 17*pi**4/(777600*epsilon) + 1763/(116640*epsilon) + f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) - pi**4/(64800*epsilon**2) + 7/(1080*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","4935":"1663*f_3/(103680*epsilon) + 7*f_5/(8640*epsilon) - 4687/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 2/(405*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","4936":"-11*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) + 7*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","4937":"-7*f_3**2/(3456*epsilon) + 5009*f_3/(311040*epsilon) + 43*f_5/(12960*epsilon) - 3149/(233280*epsilon) - 17*pi**6/(1632960*epsilon) + 389*pi**4/(6220800*epsilon) - 563*f_3/(20736*epsilon**2) + 163*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","4938":"17*f_3**2/(5760*epsilon) - 2837*f_3/(311040*epsilon) + 13*f_5/(1920*epsilon) - 479*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) + 446623/(44789760*epsilon) + 3073*f_3/(103680*epsilon**2) - f_5/(2880*epsilon**2) - 134453/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1681/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","4939":"35*f_3/(373248*epsilon) - f_5/(3456*epsilon) - 13*pi**4/(9331200*epsilon) + 16181/(20155392*epsilon) - 277*f_3/(311040*epsilon**2) - 13781/(10077696*epsilon**2) + f_3/(1728*epsilon**3) + 5203/(2488320*epsilon**3) - 9563/(5598720*epsilon**4) + 109/(155520*epsilon**5) - 1/(7776*epsilon**6)","4940":"-9907*f_3/(1866240*epsilon) - 59*f_5/(51840*epsilon) + 61*pi**4/(18662400*epsilon) + 634253/(134369280*epsilon) + 377*f_3/(77760*epsilon**2) - 131621/(134369280*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(648*epsilon**3) - 14677/(7464960*epsilon**3) + 2929/(1866240*epsilon**4) - 1/(1920*epsilon**5) + 1/(12960*epsilon**6)","4941":"f_3**2/(34560*epsilon) + 22709*f_3/(3732480*epsilon) + 5*f_5/(10368*epsilon) - 1694059/(268738560*epsilon) - 7*pi**4/(777600*epsilon) - pi**6/(3265920*epsilon) - 3739*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 19*pi**4/(2073600*epsilon**2) + 209261/(22394880*epsilon**2) + 101*f_3/(25920*epsilon**3) - 6743/(933120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(288*epsilon**4) - 1/(1080*epsilon**5)","4942":"59*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 181229/(134369280*epsilon) + f_3/(2880*epsilon**2) - 923/(3732480*epsilon**2) - 271/(186624*epsilon**3) + 29/(25920*epsilon**4) - 1/(3240*epsilon**5)","4943":"-47*f_3**2/(17280*epsilon) + 5557*f_3/(933120*epsilon) - 17*f_5/(4320*epsilon) - 13*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 127*f_3/(62208*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","4944":"347*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(622080*epsilon) - 48881/(403107840*epsilon) - f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 103823/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6137/(2799360*epsilon**3) + 1175/(373248*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","4945":"43*f_3**2/(51840*epsilon) - 13603*f_3/(5598720*epsilon) + 49*f_5/(25920*epsilon) - 281*pi**4/(9331200*epsilon) + pi**6/(1959552*epsilon) + 73039/(16796160*epsilon) + 6341*f_3/(933120*epsilon**2) - 17*f_5/(8640*epsilon**2) - 14741/(2799360*epsilon**2) + 241*pi**4/(9331200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(388800*epsilon**3) + 73/(19440*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","4946":"-59*f_3**2/(720*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 103*f_5/(2592*epsilon) + 917*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","4947":"-103*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 809*f_3/(25920*epsilon) - 377*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) - 227/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","4948":"433*f_3/(51840*epsilon) + 7*f_5/(8640*epsilon) - 13*pi**4/(777600*epsilon) + 2063/(186624*epsilon) - 13*f_3/(6480*epsilon**2) - 371/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(648*epsilon**3) - 1/(2160*epsilon**4)","4949":"29*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) + 41*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 227*f_5/(2592*epsilon) - 2009*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","4950":"107*f_3**2/(3240*epsilon) - 23*f_3/(360*epsilon) - pi**4*f_3/(8100*epsilon) - 521*f_5/(5184*epsilon) - 239*f_7/(34560*epsilon) + 7*pi**4/(194400*epsilon) + 7*pi**6/(139968*epsilon) + 62803/(622080*epsilon) - f_3**2/(135*epsilon**2) + 593*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - 3079/(51840*epsilon**2) - pi**6/(81648*epsilon**2) - 11*pi**4/(129600*epsilon**2) - 11*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 83/(4320*epsilon**3) - 1/(360*epsilon**4)","4951":"61*f_3**2/(4320*epsilon) + 2603*f_3/(622080*epsilon) - f_5/(2592*epsilon) - 49*f_7/(1280*epsilon) - 287*pi**4/(6220800*epsilon) + 5671/(1866240*epsilon) + 47*pi**6/(3265920*epsilon) - 287*f_3/(51840*epsilon**2) + 11*f_5/(1080*epsilon**2) - 259/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","4952":"-1217*f_3/(103680*epsilon) - 137*f_5/(8640*epsilon) + 49*f_7/(3840*epsilon) + 13*pi**4/(388800*epsilon) + 1824239/(134369280*epsilon) + 121*f_3/(51840*epsilon**2) - 404461/(44789760*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(432*epsilon**3) + 52471/(7464960*epsilon**3) - 2437/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","4953":"47*f_3/(4320*epsilon) + 107*f_5/(5760*epsilon) - 49*f_7/(960*epsilon) + 49*pi**4/(1555200*epsilon) + 376285/(26873856*epsilon) + 181*f_3/(51840*epsilon**2) - 497341/(44789760*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(432*epsilon**3) + 56791/(7464960*epsilon**3) - 2437/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","4954":"-1337*f_3/(155520*epsilon) - 11*f_5/(6480*epsilon) + 29*pi**4/(1555200*epsilon) + 1556959/(201553920*epsilon) + 251*f_3/(51840*epsilon**2) - pi**4/(57600*epsilon**2) - 75317/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 8681/(2239488*epsilon**3) + 2557/(933120*epsilon**4) - 71/(77760*epsilon**5) + 1/(6480*epsilon**6)","4955":"-23*f_3**2/(240*epsilon) + f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 1561*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","4956":"-271*f_3/(207360*epsilon) - 7*f_5/(103680*epsilon) + 47*pi**4/(18662400*epsilon) + 5139613/(403107840*epsilon) + 47*f_3/(155520*epsilon**2) - 166789/(26873856*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 17761/(5598720*epsilon**3) + 3803/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","4957":"-191*f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 19*pi**4/(18662400*epsilon) + 88289/(302330880*epsilon) + 19*f_3/(155520*epsilon**2) - 202907/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 1429/(1049760*epsilon**3) - 10639/(5598720*epsilon**4) + 25/(23328*epsilon**5) - 1/(3888*epsilon**6)","4958":"-f_3**2/(160*epsilon) + 13283*f_3/(622080*epsilon) - 19*f_5/(864*epsilon) - pi**6/(1088640*epsilon) + 121*pi**4/(6220800*epsilon) + 5401/(1866240*epsilon) + 121*f_3/(51840*epsilon**2) - f_5/(720*epsilon**2) - 109/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","4959":"f_3**2/(864*epsilon) + 3223*f_3/(622080*epsilon) - 23*f_5/(25920*epsilon) - 17*pi**6/(3265920*epsilon) + 779/(11197440*epsilon) + 29*pi**4/(6220800*epsilon) + 29*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 13537/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 91/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(540*epsilon**5)","4960":"491*f_3/(103680*epsilon) + f_5/(432*epsilon) - 369613/(67184640*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 4027/(8957952*epsilon**2) - 1129/(466560*epsilon**3) + 329/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","4961":"13*f_3**2/(1080*epsilon) - f_3*f_5/(54*epsilon) - 5*f_5/(1296*epsilon) - 371*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","4962":"5*f_3**2/(3456*epsilon) + 10759*f_3/(622080*epsilon) - 649*f_5/(25920*epsilon) - 161*pi**4/(3110400*epsilon) + 5501/(1866240*epsilon) + 13*pi**6/(1632960*epsilon) - 161*f_3/(25920*epsilon**2) + 49*f_5/(8640*epsilon**2) + 31/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","4963":"551*f_3/(51840*epsilon) + 17*f_5/(12960*epsilon) - 4630343/(403107840*epsilon) - 197*pi**4/(9331200*epsilon) - 197*f_3/(77760*epsilon**2) + pi**4/(388800*epsilon**2) + 1994869/(134369280*epsilon**2) + f_3/(3240*epsilon**3) - 190291/(22394880*epsilon**3) + 5557/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","4964":"-731*f_3/(155520*epsilon) - 7*f_5/(25920*epsilon) - 5827/(699840*epsilon) + 11*pi**4/(1166400*epsilon) + 11*f_3/(9720*epsilon**2) - pi**4/(777600*epsilon**2) + 199/(51840*epsilon**2) - f_3/(6480*epsilon**3) - 19/(19440*epsilon**3) + 1/(6480*epsilon**4)","4965":"-f_3**2/(480*epsilon) + 7*f_3*f_5/(120*epsilon) + 119*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 227*f_5/(8640*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 13/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","4966":"-221*f_3**2/(12960*epsilon) - 3227*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 23*f_5/(2160*epsilon) + 3851*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","4967":"-817*f_3/(62208*epsilon) - 113*f_5/(51840*epsilon) + 23*pi**4/(1866240*epsilon) + 756509/(50388480*epsilon) + 553*f_3/(77760*epsilon**2) - 78019/(26873856*epsilon**2) - 11*pi**4/(1555200*epsilon**2) - 11*f_3/(12960*epsilon**3) - 93091/(22394880*epsilon**3) + 4693/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","4968":"455*f_3/(124416*epsilon) + 7*f_5/(51840*epsilon) - 109*pi**4/(18662400*epsilon) + 1176043/(1209323520*epsilon) - 121*f_3/(155520*epsilon**2) - 1179841/(201553920*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 168841/(33592320*epsilon**3) - 5677/(2799360*epsilon**4) + 107/(233280*epsilon**5) - 1/(19440*epsilon**6)","4969":"221*f_3/(124416*epsilon) + 7*f_5/(103680*epsilon) - 53*pi**4/(18662400*epsilon) + 172687/(67184640*epsilon) - 13*f_3/(31104*epsilon**2) - 1858763/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 38051/(8398080*epsilon**3) - 455/(186624*epsilon**4) + 17/(23328*epsilon**5) - 1/(9720*epsilon**6)","4970":"f_3**2/(2160*epsilon) - 2437*f_3/(207360*epsilon) + 149*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(230400*epsilon) + 42839/(11197440*epsilon) + 7*f_3/(1920*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 4235/(1492992*epsilon**2) - f_3/(720*epsilon**3) - 4367/(2488320*epsilon**3) - 167/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","4971":"-f_3/(34560*epsilon) + f_5/(1280*epsilon) - pi**4/(43200*epsilon) + 175421/(29859840*epsilon) - 11*f_3/(5760*epsilon**2) - 21115/(2985984*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 701/(155520*epsilon**3) - 659/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","4972":"343*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 11051*f_3/(77760*epsilon) - 2839*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 319*pi**4/(777600*epsilon) + 83*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 319*f_3/(6480*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","4973":"347*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(622080*epsilon) - 48881/(403107840*epsilon) - f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 103823/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6137/(2799360*epsilon**3) + 1175/(373248*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","4974":"47*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 437*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 1127*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 227/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","4975":"-43*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 3773*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","4976":"-7*f_3**2/(640*epsilon) + 9431*f_3/(933120*epsilon) - 91*f_5/(25920*epsilon) + 27659/(44789760*epsilon) + pi**6/(1088640*epsilon) + 17*pi**4/(1244160*epsilon) + 17*f_3/(10368*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 263/(933120*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 377/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","4977":"53*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 4139*f_3/(51840*epsilon) - 5*f_5/(108*epsilon) - 3851*f_7/(34560*epsilon) - 293*pi**4/(1555200*epsilon) + 9529/(1866240*epsilon) + 61*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 293*f_3/(12960*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 169/(17280*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","4978":"-277*f_3/(311040*epsilon) - 83*f_5/(103680*epsilon) - 31*pi**4/(18662400*epsilon) + 216209/(53747712*epsilon) + 41*f_3/(62208*epsilon**2) - 525529/(201553920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) + f_3/(12960*epsilon**3) + 37909/(16796160*epsilon**3) - 1999/(933120*epsilon**4) + 133/(116640*epsilon**5) - 1/(3888*epsilon**6)","4979":"17*f_3**2/(720*epsilon) - 6629*f_3/(155520*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_5/(864*epsilon) - 163/(311040*epsilon) + 251*pi**4/(1555200*epsilon) - f_3**2/(180*epsilon**2) + 251*f_3/(12960*epsilon**2) - 3563/(311040*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 53/(6480*epsilon**3) - 1/(432*epsilon**4)","4980":"11*f_3/(540*epsilon) - f_5/(72*epsilon) - 10157/(1244160*epsilon) - 7*pi**4/(172800*epsilon) - 7*f_3/(1440*epsilon**2) + 14537/(2488320*epsilon**2) + 119/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","4981":"-f_3**2/(2592*epsilon) - 3203*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 371*f_5/(4320*epsilon) + 323*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","4982":"-f_3**2/(2160*epsilon) + 47*f_3/(2880*epsilon) + 511*f_5/(20736*epsilon) - 49*f_7/(960*epsilon) - pi**6/(326592*epsilon) - 73*pi**4/(6220800*epsilon) + 1133521/(134369280*epsilon) + 757*f_3/(103680*epsilon**2) - f_5/(432*epsilon**2) - 43*pi**4/(1036800*epsilon**2) - 15977/(4478976*epsilon**2) + f_3/(4320*epsilon**3) - 1387/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","4983":"-f_3**2/(4320*epsilon) + 1193*f_3/(207360*epsilon) - 1991*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 13*pi**4/(691200*epsilon) + 160873/(89579520*epsilon) + pi**6/(326592*epsilon) + 19*f_3/(34560*epsilon**2) + f_5/(432*epsilon**2) - 9781/(3732480*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) - 913/(622080*epsilon**3) + 43/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","4984":"-31*f_3**2/(2880*epsilon) + 56027*f_3/(1866240*epsilon) - 259*f_5/(51840*epsilon) - 2141/(103680*epsilon) + pi**6/(544320*epsilon) + 127*pi**4/(6220800*epsilon) - 521*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 37*pi**4/(1555200*epsilon**2) + 18869/(1866240*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 347/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","4985":"-f_3**2/(1080*epsilon) - 923*f_3/(69120*epsilon) + 2143*f_5/(103680*epsilon) - 191*pi**4/(2073600*epsilon) + 226321/(89579520*epsilon) + pi**6/(326592*epsilon) - 13*f_3/(6912*epsilon**2) - 5*f_5/(432*epsilon**2) + 18353/(3732480*epsilon**2) + 11*pi**4/(115200*epsilon**2) + f_3/(160*epsilon**3) - 1133/(124416*epsilon**3) + 259/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","4986":"241*f_3**2/(2160*epsilon) - f_3*f_5/(40*epsilon) - 79*f_3/(1620*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(48*epsilon) - 7147*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","4987":"-11*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 31*f_5/(1296*epsilon) + 91*f_7/(2160*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","4988":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 17*f_3/(4320*epsilon) - 497*f_5/(12960*epsilon) + 563*f_7/(17280*epsilon) - 313*pi**4/(1555200*epsilon) - 10733/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 313*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 23/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","4989":"-13*f_3**2/(180*epsilon) + f_3*f_5/(40*epsilon) + 37*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(54*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","4990":"31*f_3/(2880*epsilon) + 59*f_5/(25920*epsilon) - 715423/(50388480*epsilon) - 197*pi**4/(9331200*epsilon) - 197*f_3/(77760*epsilon**2) + pi**4/(388800*epsilon**2) + 1500769/(134369280*epsilon**2) + f_3/(3240*epsilon**3) - 149251/(22394880*epsilon**3) + 1025/(373248*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","4991":"-817*f_3/(155520*epsilon) - 19*f_5/(10368*epsilon) + 43*pi**4/(2332800*epsilon) + 1842853/(403107840*epsilon) - 47*f_3/(77760*epsilon**2) + pi**4/(1555200*epsilon**2) + 159905/(26873856*epsilon**2) + f_3/(12960*epsilon**3) - 146227/(22394880*epsilon**3) + 1025/(373248*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","4992":"-f_3**2/(4320*epsilon) + 1871*f_3/(103680*epsilon) + 163*f_5/(25920*epsilon) - 3402637/(134369280*epsilon) - 127*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - 593*f_3/(51840*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(25920*epsilon**2) + 591299/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 13591/(7464960*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","4993":"-61*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 1673*f_3/(51840*epsilon) - 67*f_5/(1080*epsilon) - 31*f_7/(3456*epsilon) - 551*pi**4/(1555200*epsilon) - 4087/(622080*epsilon) + 43*pi**6/(489888*epsilon) + f_3**2/(540*epsilon**2) - 551*f_3/(12960*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 13/(51840*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 29/(4320*epsilon**3) - 1/(360*epsilon**4)","4994":"-11*f_3**2/(2880*epsilon) + 14771*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 7883/(11197440*epsilon) - pi**4/(691200*epsilon) + pi**6/(544320*epsilon) - f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 5629/(1866240*epsilon**2) - 5*f_3/(2592*epsilon**3) - 13/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","4995":"-61*f_3**2/(12960*epsilon) - 235*f_3/(5184*epsilon) + pi**4*f_3/(25920*epsilon) + 3*f_5/(64*epsilon) - 23*f_7/(2880*epsilon) - 17*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) + f_3**2/(432*epsilon**2) - 661*f_3/(12960*epsilon**2) + 131*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","4996":"-7*f_3**2/(2592*epsilon) + pi**4*f_3/(129600*epsilon) + 2509*f_3/(25920*epsilon) - 457*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 163*pi**4/(777600*epsilon) + 281/(51840*epsilon) + 5*pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 163*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 11/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","4997":"-17*f_3/(8640*epsilon) + pi**4/(172800*epsilon) + 15097/(7464960*epsilon) + f_3/(1440*epsilon**2) + 767/(1244160*epsilon**2) + 25/(20736*epsilon**3) - 23/(8640*epsilon**4) + 1/(720*epsilon**5)","4998":"-121*f_3**2/(1080*epsilon) - 157*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 67*f_5/(216*epsilon) + 7567*f_7/(12960*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","4999":"5*f_3**2/(3456*epsilon) - 32633*f_3/(622080*epsilon) - 49*f_5/(25920*epsilon) - pi**6/(186624*epsilon) - 179*pi**4/(6220800*epsilon) + 350831/(4976640*epsilon) + 5893*f_3/(103680*epsilon**2) + 163*f_5/(8640*epsilon**2) - 42251/(497664*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 19*f_3/(720*epsilon**3) + pi**4/(28800*epsilon**3) + 6757/(207360*epsilon**3) + f_3/(240*epsilon**4) - 113/(17280*epsilon**4) + 1/(1440*epsilon**5)","5000":"3271*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + 1076069/(134369280*epsilon) - 49*f_3/(38880*epsilon**2) - 224765/(26873856*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 36707/(7464960*epsilon**3) - 1271/(622080*epsilon**4) + 29/(51840*epsilon**5) - 1/(12960*epsilon**6)","5001":"259*f_3**2/(6480*epsilon) - 14887*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 661*f_5/(2880*epsilon) + 1679*f_7/(34560*epsilon) + 53*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) + 877*f_3/(6480*epsilon**2) - 209*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5002":"f_3**2/(24*epsilon) + f_3*f_5/(60*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 575*f_5/(2592*epsilon) - 3017*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5003":"-13*f_3**2/(5760*epsilon) + 559*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 29*pi**4/(3110400*epsilon) - 439/(1866240*epsilon) + pi**6/(544320*epsilon) - 29*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) - 13/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5004":"-17*f_3**2/(17280*epsilon) + 7883*f_3/(311040*epsilon) - 3143*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 13903/(466560*epsilon) - 19*pi**6/(3265920*epsilon) + 73*pi**4/(1244160*epsilon) - 587*f_3/(20736*epsilon**2) + 43*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 8377/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5005":"-151*f_3**2/(12960*epsilon) - 2267*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 1889*f_5/(25920*epsilon) + 901*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 457*f_3/(6480*epsilon**2) - 35*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5006":"-17*f_3**2/(405*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 1697*f_3/(51840*epsilon) + 103*f_5/(1440*epsilon) - 47*f_7/(1440*epsilon) - 5*pi**6/(244944*epsilon) + 413*pi**4/(1555200*epsilon) + f_3**2/(27*epsilon**2) - 23*f_3/(6480*epsilon**2) - 37*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5007":"f_3**2/(360*epsilon) + 7*f_3*f_5/(120*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 641*f_5/(2592*epsilon) - 9359*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5008":"f_3**2/(80*epsilon) - 19*f_3*f_5/(240*epsilon) - 137*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 7*f_5/(288*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","5009":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","5010":"-7*f_3**2/(1728*epsilon) + 6587*f_3/(622080*epsilon) - 191*f_5/(10368*epsilon) - pi**6/(408240*epsilon) + 337*pi**4/(6220800*epsilon) + 16291/(1866240*epsilon) + 337*f_3/(51840*epsilon**2) - 11*f_5/(4320*epsilon**2) - 511/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5011":"-f_3**2/(8640*epsilon) - 12709*f_3/(622080*epsilon) + 305*f_5/(10368*epsilon) - 29*pi**6/(1632960*epsilon) + 659/(373248*epsilon) + 25*pi**4/(248832*epsilon) + 125*f_3/(10368*epsilon**2) - 61*f_5/(4320*epsilon**2) + 149/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5012":"-11*f_3**2/(2880*epsilon) + 14771*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 7883/(11197440*epsilon) - pi**4/(691200*epsilon) + pi**6/(544320*epsilon) - f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 5629/(1866240*epsilon**2) - 5*f_3/(2592*epsilon**3) - 13/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","5013":"f_3**2/(288*epsilon) - 17*f_3/(19440*epsilon) + f_5/(1440*epsilon) - pi**6/(136080*epsilon) + 409/(1244160*epsilon) + 17*pi**4/(777600*epsilon) + 17*f_3/(6480*epsilon**2) - f_5/(240*epsilon**2) - pi**4/(21600*epsilon**2) + 1337/(311040*epsilon**2) - f_3/(180*epsilon**3) - 77/(25920*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(144*epsilon**4) + 1/(180*epsilon**5)","5014":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 377*f_3/(25920*epsilon) - 149*f_5/(8640*epsilon) - 323*f_7/(34560*epsilon) - 6157/(622080*epsilon) - 47*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 47*f_3/(6480*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(32400*epsilon**2) + 209/(51840*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5015":"101*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 19*f_3/(648*epsilon) - 787*f_5/(25920*epsilon) - 23*f_7/(8640*epsilon) - 11413/(622080*epsilon) + 7*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 7*f_3/(1620*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 137/(51840*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5016":"-7*f_3**2/(1152*epsilon) - 7141*f_3/(311040*epsilon) + 77*f_5/(640*epsilon) - 49*f_7/(768*epsilon) - 13903/(466560*epsilon) - 43*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) + 229*f_3/(20736*epsilon**2) - 119*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 8377/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5017":"f_3**2/(15*epsilon) + f_3*f_5/(60*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 545*f_5/(2592*epsilon) - 9863*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5018":"-31*f_3**2/(4320*epsilon) - 1733*f_3/(933120*epsilon) - 11*f_5/(1296*epsilon) + 9941/(3732480*epsilon) + pi**6/(116640*epsilon) + 277*pi**4/(3110400*epsilon) + 199*f_3/(12960*epsilon**2) + f_5/(540*epsilon**2) - 23*pi**4/(194400*epsilon**2) - 18769/(1866240*epsilon**2) - 23*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 1961/(155520*epsilon**3) + f_3/(270*epsilon**4) - 23/(4320*epsilon**4) + 1/(1080*epsilon**5)","5019":"-f_3**2/(120*epsilon) - 7*f_3*f_5/(120*epsilon) - 71*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 73*f_5/(432*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5020":"-119*f_3**2/(17280*epsilon) + 7417*f_3/(311040*epsilon) + 361*f_5/(51840*epsilon) - 188797/(8957952*epsilon) - 323*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 1513*f_3/(103680*epsilon**2) - 53*f_5/(8640*epsilon**2) - 11965/(746496*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1411/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5021":"-31*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 125*f_3/(1728*epsilon) - 307*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 23*pi**4/(155520*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 23*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5022":"-11*f_3**2/(5760*epsilon) + 863*f_3/(311040*epsilon) + 191*f_5/(1920*epsilon) - 49*f_7/(768*epsilon) - 5377/(116640*epsilon) + 77*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) - 11*f_3/(20736*epsilon**2) - 119*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 12307/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 13/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5023":"-19*f_3**2/(1080*epsilon) - 67*f_3*f_5/(270*epsilon) + pi**4*f_3/(5400*epsilon) + 7*f_3_5/(20*epsilon) - 25*f_5/(216*epsilon) + 1463*f_7/(6480*epsilon) - 1849*pi**8/(58320000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","5024":"-173*f_3/(103680*epsilon) + 7*f_5/(3840*epsilon) - 36013/(89579520*epsilon) + pi**4/(129600*epsilon) + 77*f_3/(34560*epsilon**2) - 4451/(933120*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 23/(207360*epsilon**3) + 149/(34560*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","5025":"43*f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) + 379*f_5/(1296*epsilon) - 9863*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5026":"11*f_3**2/(51840*epsilon) - 175*f_3/(124416*epsilon) - 277*f_5/(155520*epsilon) - 181*pi**4/(9331200*epsilon) + pi**6/(9797760*epsilon) + 6269/(2985984*epsilon) - 181*f_3/(77760*epsilon**2) - f_5/(25920*epsilon**2) - 229/(116640*epsilon**2) + 23*pi**4/(1555200*epsilon**2) + 23*f_3/(12960*epsilon**3) - 541/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(1080*epsilon**5)","5027":"4109*f_3/(622080*epsilon) - 181*f_5/(34560*epsilon) - 741329/(268738560*epsilon) + 7*pi**4/(2073600*epsilon) - 13*f_3/(6912*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 11719/(5598720*epsilon**2) + f_3/(720*epsilon**3) - 1021/(1492992*epsilon**3) + 1453/(622080*epsilon**4) - 191/(51840*epsilon**5) + 7/(4320*epsilon**6)","5028":"5*f_3**2/(1728*epsilon) + 5923*f_3/(622080*epsilon) - 541*f_5/(51840*epsilon) - 151*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 779/(11197440*epsilon) - 151*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 13537/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 91/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(540*epsilon**5)","5029":"17*f_3/(51840*epsilon) + 433*f_5/(103680*epsilon) - 3018343/(806215680*epsilon) + 11*pi**4/(3110400*epsilon) + 323*f_3/(103680*epsilon**2) - 43025/(13436928*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - f_3/(540*epsilon**3) + 21971/(5598720*epsilon**3) + 221/(233280*epsilon**4) - 119/(38880*epsilon**5) + 1/(810*epsilon**6)","5030":"-31*f_3**2/(12960*epsilon) - 5*f_3/(64*epsilon) + pi**4*f_3/(64800*epsilon) + 343*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 5*pi**4/(31104*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 25*f_3/(1296*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5031":"7*f_3**2/(2880*epsilon) - 17*f_3/(288*epsilon) + pi**4*f_3/(86400*epsilon) + 3001*f_5/(51840*epsilon) + 107*f_7/(3456*epsilon) - 19*pi**6/(653184*epsilon) + 7*pi**4/(64800*epsilon) + f_3**2/(1440*epsilon**2) + 7*f_3/(540*epsilon**2) - 19*f_5/(864*epsilon**2) - pi**4/(21600*epsilon**2) + pi**6/(108864*epsilon**2) - f_3/(180*epsilon**3) + f_5/(144*epsilon**3)","5032":"23*f_3**2/(240*epsilon) + 7*f_3*f_5/(30*epsilon) - pi**4*f_3/(1200*epsilon) - 27*f_3_5/(80*epsilon) - 49*f_7/(256*epsilon) + 16501*pi**8/(544320000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","5033":"-2167*f_3/(207360*epsilon) - 19*f_5/(4320*epsilon) + 11*pi**4/(3110400*epsilon) + 4035601/(268738560*epsilon) + 619*f_3/(51840*epsilon**2) - 858251/(67184640*epsilon**2) - pi**4/(129600*epsilon**2) - 19*f_3/(4320*epsilon**3) + 19343/(5598720*epsilon**3) + 67/(51840*epsilon**4) - 49/(38880*epsilon**5) + 1/(3240*epsilon**6)","5034":"47*f_3**2/(17280*epsilon) - 317*f_3/(103680*epsilon) + 37*f_5/(6480*epsilon) - 13*pi**6/(1632960*epsilon) - 97*pi**4/(6220800*epsilon) + 132503/(14929920*epsilon) - 19*f_3/(103680*epsilon**2) - 49*f_5/(8640*epsilon**2) - 7*pi**4/(115200*epsilon**2) + 4967/(414720*epsilon**2) - 11*f_3/(1080*epsilon**3) - 47/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 11/(1080*epsilon**4) + 1/(240*epsilon**5)","5035":"91*f_3**2/(12960*epsilon) - 4843*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 241*f_5/(4320*epsilon) + 2633*f_7/(34560*epsilon) - 5*pi**6/(69984*epsilon) + 601*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 601*f_3/(12960*epsilon**2) - 35*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5036":"-f_3**2/(1296*epsilon) + pi**4*f_3/(16200*epsilon) + 817*f_3/(25920*epsilon) - 23*f_5/(192*epsilon) + 1847*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5037":"-f_3**2/(864*epsilon) - 2143*f_3/(207360*epsilon) - 1009*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) - pi**4/(414720*epsilon) + 1150657/(89579520*epsilon) + 11*f_3/(3840*epsilon**2) - f_5/(432*epsilon**2) - 22939/(3732480*epsilon**2) + 13*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) - 1849/(622080*epsilon**3) + 23/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","5038":"-f_3**2/(360*epsilon) - 2413*f_3/(622080*epsilon) - 19*f_5/(864*epsilon) + 49*f_7/(1920*epsilon) - 167*pi**4/(6220800*epsilon) + 3997/(1866240*epsilon) + pi**6/(120960*epsilon) - 167*f_3/(51840*epsilon**2) + f_5/(180*epsilon**2) - 1/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5039":"7*f_3**2/(360*epsilon) - 19*f_3*f_5/(240*epsilon) - 41*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(48*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5040":"-31*f_3**2/(2592*epsilon) - 581*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 269*f_5/(6480*epsilon) + 967*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5041":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(216*epsilon) - 131*f_5/(1296*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5042":"-5*f_3**2/(3456*epsilon) - 32573*f_3/(622080*epsilon) + 61*f_5/(25920*epsilon) - 239*pi**4/(6220800*epsilon) - 5*pi**6/(1306368*epsilon) + 350831/(4976640*epsilon) + 6493*f_3/(103680*epsilon**2) + 113*f_5/(8640*epsilon**2) - 42251/(497664*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 19*f_3/(720*epsilon**3) + pi**4/(28800*epsilon**3) + 6757/(207360*epsilon**3) + f_3/(240*epsilon**4) - 113/(17280*epsilon**4) + 1/(1440*epsilon**5)","5043":"-17*f_3**2/(1920*epsilon) + 24029*f_3/(311040*epsilon) - 43*f_5/(1440*epsilon) - 5377/(116640*epsilon) - 13*pi**6/(1088640*epsilon) + 689*pi**4/(6220800*epsilon) - 1163*f_3/(20736*epsilon**2) + 71*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 12307/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 13/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5044":"73*f_3**2/(17280*epsilon) - 3193*f_3/(62208*epsilon) - 37*f_5/(1620*epsilon) + 49*f_7/(1280*epsilon) - 7*pi**4/(1244160*epsilon) - pi**6/(3265920*epsilon) + 392243/(8957952*epsilon) + 2737*f_3/(103680*epsilon**2) + 37*f_5/(8640*epsilon**2) - 30973/(746496*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1627/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5045":"-7*f_3**2/(12960*epsilon) - 1831*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 1307*f_5/(12960*epsilon) + 797*f_7/(34560*epsilon) + 23*pi**4/(1555200*epsilon) + 5*pi**6/(489888*epsilon) + 13*f_3**2/(1080*epsilon**2) + 547*f_3/(6480*epsilon**2) - 161*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5046":"-f_3**2/(5760*epsilon) + 4849*f_3/(233280*epsilon) + 203*f_5/(51840*epsilon) - 479*pi**4/(6220800*epsilon) - 3337/(699840*epsilon) - pi**6/(1088640*epsilon) - 479*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 1/(384*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5047":"f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 79*f_5/(1296*epsilon) - 301*f_7/(3240*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5048":"-f_3**2/(384*epsilon) + 1223*f_3/(311040*epsilon) + 839*f_5/(17280*epsilon) - 206/(3645*epsilon) - 67*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) - 343*f_3/(103680*epsilon**2) - 119*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 2519/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 13/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5049":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) - 29*f_3/(1620*epsilon) - 41*f_5/(216*epsilon) + 3367*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","5050":"-13*f_3**2/(2592*epsilon) + 83*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) - 929*f_5/(25920*epsilon) + 19*f_7/(432*epsilon) - 13*pi**6/(979776*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) - 59*f_3/(12960*epsilon**2) - 13*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5051":"-f_3**2/(2880*epsilon) + 71*f_3/(124416*epsilon) + 1057*f_5/(17280*epsilon) - 49*f_7/(768*epsilon) - pi**6/(272160*epsilon) - 713/(373248*epsilon) + 113*pi**4/(6220800*epsilon) + f_3/(384*epsilon**2) - 17*f_5/(1440*epsilon**2) + 137/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5052":"-f_3**2/(2160*epsilon) + 437*f_3/(41472*epsilon) + 4499*f_5/(103680*epsilon) - 49*f_7/(960*epsilon) - pi**6/(326592*epsilon) - 67007/(89579520*epsilon) + 19*pi**4/(2073600*epsilon) + f_3/(256*epsilon**2) - f_5/(432*epsilon**2) - 1409/(746496*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) - 197/(124416*epsilon**3) + 43/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","5053":"f_3**2/(1080*epsilon) + 953*f_3/(69120*epsilon) - 1837*f_5/(103680*epsilon) - 71*pi**4/(2073600*epsilon) - pi**6/(326592*epsilon) + 496681/(89579520*epsilon) - 121*f_3/(6912*epsilon**2) + 5*f_5/(432*epsilon**2) + 1127/(3732480*epsilon**2) + 7*pi**4/(115200*epsilon**2) + f_3/(480*epsilon**3) - 3793/(622080*epsilon**3) + 187/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","5054":"f_3**2/(216*epsilon) + 3091*f_3/(207360*epsilon) - 2987*f_5/(103680*epsilon) - 43*pi**4/(691200*epsilon) + pi**6/(326592*epsilon) + 632977/(89579520*epsilon) - 721*f_3/(34560*epsilon**2) + 7*f_5/(432*epsilon**2) - 1177/(3732480*epsilon**2) + 7*pi**4/(115200*epsilon**2) + f_3/(480*epsilon**3) - 3721/(622080*epsilon**3) + 187/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","5055":"17*f_3**2/(4320*epsilon) + 47*f_3/(12960*epsilon) + 409*f_5/(25920*epsilon) - 3525113/(134369280*epsilon) - 113*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - 743*f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(32400*epsilon**2) + 691829/(22394880*epsilon**2) + 23*f_3/(2160*epsilon**3) - 24499/(1866240*epsilon**3) + 251/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5056":"f_3**2/(2880*epsilon) - 773*f_3/(622080*epsilon) + 217*f_5/(17280*epsilon) - 79*pi**4/(1244160*epsilon) - pi**6/(181440*epsilon) + 4379/(1866240*epsilon) - 79*f_3/(10368*epsilon**2) - 7*f_5/(1440*epsilon**2) + 77/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5057":"-23*f_3/(51840*epsilon) + 37*f_5/(11520*epsilon) - 37*pi**4/(1036800*epsilon) - 3403/(29859840*epsilon) + 49*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 5161/(14929920*epsilon**2) - f_3/(960*epsilon**3) + 179/(155520*epsilon**3) - 103/(20736*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","5058":"-f_3**2/(5760*epsilon) - 661*f_3/(1244160*epsilon) - 133*f_5/(34560*epsilon) - 8129/(4976640*epsilon) + pi**6/(362880*epsilon) + 401*pi**4/(12441600*epsilon) + 401*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 529/(829440*epsilon**2) - 19*f_3/(8640*epsilon**3) - 1/(6912*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 37/(3456*epsilon**4) + 7/(720*epsilon**5)","5059":"-517*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 3227*f_3/(155520*epsilon) + 1613*f_5/(77760*epsilon) + 317*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 137*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) + 137*f_3/(12960*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5060":"-71*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 2287*f_3/(15552*epsilon) - 2023*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 331*pi**4/(777600*epsilon) + 919/(155520*epsilon) + 71*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 331*f_3/(6480*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 23/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5061":"583*f_3**2/(12960*epsilon) - 18761*f_3/(155520*epsilon) - 11*pi**4*f_3/(64800*epsilon) - 5723*f_5/(77760*epsilon) - 317*f_7/(8640*epsilon) + 133*pi**4/(1555200*epsilon) + 53*pi**6/(979776*epsilon) + 97477/(622080*epsilon) - 11*f_3**2/(1080*epsilon**2) + 637*f_3/(12960*epsilon**2) + 53*f_5/(1296*epsilon**2) - 871/(10368*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 91/(4320*epsilon**3) - 1/(360*epsilon**4)","5062":"-127*f_3/(207360*epsilon) - 83*f_5/(34560*epsilon) - pi**4/(62208*epsilon) + 1611961/(268738560*epsilon) - 31*f_3/(20736*epsilon**2) - 136537/(67184640*epsilon**2) + 11*pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) + 3317/(1119744*epsilon**3) + 631/(311040*epsilon**4) - 269/(38880*epsilon**5) + 5/(1296*epsilon**6)","5063":"-f_3**2/(2880*epsilon) + 851*f_3/(622080*epsilon) - f_5/(384*epsilon) - 119*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 11233/(1866240*epsilon) - 119*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) + 299/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5064":"49*f_3/(25920*epsilon) + 83*f_5/(34560*epsilon) - 641377/(89579520*epsilon) + 61*pi**4/(6220800*epsilon) - 229*f_3/(103680*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 235537/(67184640*epsilon**2) - f_3/(4320*epsilon**3) - 10423/(5598720*epsilon**3) + 211/(62208*epsilon**4) - 103/(38880*epsilon**5) + 1/(1296*epsilon**6)","5065":"-131*f_3**2/(8640*epsilon) + 2047*f_3/(124416*epsilon) - 323*f_5/(10368*epsilon) + 49*f_7/(1280*epsilon) - 431*pi**4/(6220800*epsilon) - 3581/(1866240*epsilon) + 11*pi**6/(1632960*epsilon) - 431*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) + pi**4/(34560*epsilon**2) + 737/(155520*epsilon**2) + f_3/(288*epsilon**3) - 1/(288*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5066":"-19*f_3**2/(2592*epsilon) + pi**4*f_3/(32400*epsilon) + 769*f_3/(51840*epsilon) + 29*f_5/(1080*epsilon) - 797*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5067":"13*f_3**2/(17280*epsilon) + 2101*f_3/(207360*epsilon) + 77*f_5/(17280*epsilon) - 303757/(14929920*epsilon) - 181*pi**4/(3110400*epsilon) - pi**6/(1088640*epsilon) - 163*f_3/(25920*epsilon**2) - 7*f_5/(8640*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 10087/(622080*epsilon**2) + 11*f_3/(4320*epsilon**3) - 23/(2880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(2160*epsilon**5)","5068":"-4843*f_3/(5598720*epsilon) - f_5/(51840*epsilon) - 199435/(40310784*epsilon) + 7*pi**4/(55987200*epsilon) + 11*f_3/(23328*epsilon**2) - pi**4/(2332800*epsilon**2) + 1784551/(403107840*epsilon**2) - f_3/(19440*epsilon**3) - 51959/(22394880*epsilon**3) + 1619/(1866240*epsilon**4) - 11/(51840*epsilon**5) + 1/(38880*epsilon**6)","5069":"53*f_3**2/(2592*epsilon) - 4751*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 823*f_5/(12960*epsilon) + 1513*f_7/(34560*epsilon) - pi**6/(15309*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 541*f_3/(12960*epsilon**2) - 4*f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5070":"-131*f_3**2/(17280*epsilon) - 29*f_3/(17280*epsilon) + 61*f_5/(5184*epsilon) - 5639/(2985984*epsilon) + pi**6/(1632960*epsilon) + 37*pi**4/(2073600*epsilon) + 37*f_3/(17280*epsilon**2) + 13*f_5/(8640*epsilon**2) - pi**4/(17280*epsilon**2) + 473/(311040*epsilon**2) - f_3/(144*epsilon**3) + 317/(103680*epsilon**3) + pi**4/(28800*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","5071":"-161*f_3**2/(12960*epsilon) - 3199*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1001*f_5/(25920*epsilon) + 257*f_7/(3456*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5072":"-f_3**2/(12960*epsilon) - 329*f_3/(207360*epsilon) - 1577*f_5/(311040*epsilon) - pi**4/(691200*epsilon) + 26627/(80621568*epsilon) + pi**6/(979776*epsilon) - f_3/(5760*epsilon**2) + f_5/(1296*epsilon**2) - 199721/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 7381/(2799360*epsilon**3) + 523/(933120*epsilon**4) - 31/(9720*epsilon**5) + 1/(648*epsilon**6)","5073":"-2167*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 14431/(2985984*epsilon) - 17*pi**4/(18662400*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 6263/(8398080*epsilon**2) + f_3/(12960*epsilon**3) + 12733/(4478976*epsilon**3) - 1199/(373248*epsilon**4) + 263/(155520*epsilon**5) - 1/(2592*epsilon**6)","5074":"-17*f_3**2/(2880*epsilon) + 3611*f_3/(124416*epsilon) + 947*f_5/(17280*epsilon) - 49*f_7/(1280*epsilon) - 48961/(1866240*epsilon) - pi**6/(45360*epsilon) + 5*pi**4/(248832*epsilon) - 263*f_3/(17280*epsilon**2) + f_5/(480*epsilon**2) + pi**4/(20736*epsilon**2) + 97/(5760*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5075":"23*f_3**2/(540*epsilon) - 419*f_3/(8640*epsilon) + pi**4*f_3/(21600*epsilon) - 311*f_5/(2592*epsilon) - 497*f_7/(17280*epsilon) - pi**4/(3200*epsilon) + pi**6/(11664*epsilon) + 56023/(622080*epsilon) - f_3**2/(36*epsilon**2) + 119*f_3/(4320*epsilon**2) + 37*f_5/(432*epsilon**2) - 547/(10368*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(36*epsilon**3) + 5/(288*epsilon**3) - 1/(360*epsilon**4)","5076":"13*f_3**2/(25920*epsilon) + 209*f_3/(17280*epsilon) + 79*f_5/(19440*epsilon) - 29989/(2985984*epsilon) - 127*pi**4/(3110400*epsilon) - pi**6/(1959552*epsilon) - 2597*f_3/(155520*epsilon**2) - 13*f_5/(6480*epsilon**2) + 73*pi**4/(1555200*epsilon**2) + 19837/(1866240*epsilon**2) + 73*f_3/(12960*epsilon**3) - 139/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(2592*epsilon**4) - 1/(2160*epsilon**5)","5077":"-f_3**2/(25920*epsilon) - 383*f_3/(207360*epsilon) - 149*f_5/(38880*epsilon) + pi**6/(1959552*epsilon) + 112537/(134369280*epsilon) + 89*pi**4/(6220800*epsilon) - 7*f_3/(17280*epsilon**2) + f_5/(2592*epsilon**2) - 4297/(2488320*epsilon**2) + 41/(82944*epsilon**3) + 19/(11520*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","5078":"-19*f_3**2/(10368*epsilon) + 4759*f_3/(373248*epsilon) + f_5/(15552*epsilon) - 466913/(33592320*epsilon) - 11*pi**4/(1036800*epsilon) - pi**6/(9797760*epsilon) - 671*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) + 19*pi**4/(1036800*epsilon**2) + 35173/(2799360*epsilon**2) + 101*f_3/(12960*epsilon**3) - 1073/(93312*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 25/(3888*epsilon**4) - 1/(648*epsilon**5)","5079":"-97*f_3**2/(8640*epsilon) + 3313*f_3/(124416*epsilon) + 469*f_5/(51840*epsilon) - 447233/(14929920*epsilon) + pi**6/(1632960*epsilon) + 139*pi**4/(6220800*epsilon) - 133*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 7711/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 103/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","5080":"-1007*f_3/(207360*epsilon) - f_5/(1728*epsilon) + pi**4/(230400*epsilon) + 114599/(11197440*epsilon) + f_3/(1920*epsilon**2) + 4499/(933120*epsilon**2) - 11911/(2488320*epsilon**3) - 859/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","5081":"47*f_3**2/(17280*epsilon) + 329*f_3/(38880*epsilon) + 601*f_5/(25920*epsilon) - 15767/(552960*epsilon) - 13*pi**6/(1632960*epsilon) - 71*pi**4/(6220800*epsilon) + 113*f_3/(103680*epsilon**2) - 49*f_5/(8640*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 13469/(1244160*epsilon**2) - 17*f_3/(1080*epsilon**3) + 169/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 5/(432*epsilon**4) + 1/(240*epsilon**5)","5082":"-59*f_3**2/(8640*epsilon) - 5989*f_3/(622080*epsilon) - 215*f_5/(10368*epsilon) + 49*f_7/(1280*epsilon) - 191*pi**4/(6220800*epsilon) + 659/(373248*epsilon) + 11*pi**6/(1632960*epsilon) - 191*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) + 149/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5083":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","5084":"-271*f_3/(20736*epsilon) + 503*f_5/(34560*epsilon) - 40621/(89579520*epsilon) + pi**4/(518400*epsilon) + 53*f_3/(34560*epsilon**2) - 10243/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 119/(207360*epsilon**3) + 173/(34560*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","5085":"-287*f_3**2/(12960*epsilon) - 403*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 19*f_5/(2880*epsilon) + 401*f_7/(8640*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5086":"-371*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 551*f_3/(17280*epsilon) + 421*f_5/(25920*epsilon) - f_7/(216*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5087":"-31*f_3**2/(2592*epsilon) - 581*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 269*f_5/(6480*epsilon) + 967*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5088":"23*f_3**2/(8640*epsilon) + 8723*f_3/(622080*epsilon) + 313*f_5/(51840*epsilon) - 15781/(559872*epsilon) - 23*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) - 169*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 42521/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 287/(62208*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","5089":"-239*f_3/(69120*epsilon) - f_5/(5184*epsilon) + 23*pi**4/(6220800*epsilon) + 1473797/(134369280*epsilon) + f_3/(576*epsilon**2) - 387383/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 3059/(7464960*epsilon**3) + 265/(124416*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","5090":"13*f_3**2/(11520*epsilon) + 2477*f_3/(1244160*epsilon) + f_5/(3840*epsilon) - 233693/(89579520*epsilon) - pi**6/(725760*epsilon) - 11*pi**4/(2073600*epsilon) + 463*f_3/(207360*epsilon**2) - 7*f_5/(5760*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 767/(7464960*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 515/(124416*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","5091":"-293*f_3**2/(12960*epsilon) - 3083*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 11*f_5/(720*epsilon) + 3851*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5092":"103*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 691*f_3/(25920*epsilon) - 353*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5093":"23*f_3**2/(2592*epsilon) - 1513*f_3/(17280*epsilon) - pi**4*f_3/(64800*epsilon) + 1297*f_5/(8640*epsilon) - 563*f_7/(17280*epsilon) - 61*pi**6/(979776*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 481*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5094":"f_3/(10368*epsilon) + 13*f_5/(8640*epsilon) - 85267/(67184640*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) - 57719/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 251/(93312*epsilon**3) + 473/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","5095":"-43*f_3**2/(8640*epsilon) - 323*f_3/(93312*epsilon) + 443*f_5/(17280*epsilon) - 186419/(11197440*epsilon) + 7*pi**4/(518400*epsilon) + 23*pi**6/(3265920*epsilon) + 1399*f_3/(155520*epsilon**2) - f_5/(40*epsilon**2) - 61*pi**4/(1555200*epsilon**2) + 7619/(622080*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 5483/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 157/(12960*epsilon**4) + 1/(432*epsilon**5)","5096":"3*f_3**2/(40*epsilon) - 61*f_3/(540*epsilon) + 19*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(5400*epsilon) + f_3/(45*epsilon**2) - f_5/(36*epsilon**2)","5097":"7*f_3**2/(360*epsilon) - 19*f_3*f_5/(240*epsilon) - 41*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(48*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5098":"f_3**2/(1296*epsilon) - pi**4*f_3/(64800*epsilon) + 1223*f_3/(51840*epsilon) + 163*f_5/(12960*epsilon) - 563*f_7/(17280*epsilon) - 23*pi**6/(489888*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 331*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5099":"-13*f_3**2/(180*epsilon) + f_3*f_5/(40*epsilon) + 37*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(54*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5100":"13*f_3**2/(180*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 53*f_5/(2592*epsilon) - 595*f_7/(6912*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5101":"-71*f_3/(17280*epsilon) - 11*f_5/(960*epsilon) + 191*pi**4/(3110400*epsilon) + 605341/(67184640*epsilon) - 199*f_3/(25920*epsilon**2) - pi**4/(51840*epsilon**2) + 285407/(44789760*epsilon**2) + f_3/(216*epsilon**3) - 89/(7464960*epsilon**3) - 1717/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5102":"-139*f_3**2/(6480*epsilon) - 2401*f_3/(51840*epsilon) + pi**4*f_3/(8100*epsilon) + 2171*f_5/(25920*epsilon) - 377*f_7/(34560*epsilon) - 19*pi**6/(979776*epsilon) - 29*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) - 29*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5103":"-77*f_3/(155520*epsilon) + f_5/(51840*epsilon) - pi**4/(345600*epsilon) + 37169/(161243136*epsilon) - f_3/(2880*epsilon**2) - 4313/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 1157/(1119744*epsilon**3) + 47/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","5104":"-137*f_3**2/(12960*epsilon) - 293*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 161*f_5/(1620*epsilon) - 1679*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5105":"-73*f_3**2/(1440*epsilon) + f_3*f_5/(10*epsilon) + 301*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) - 623*f_5/(8640*epsilon) - 49*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 37/(10368*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5106":"-31*f_3**2/(480*epsilon) + 29*f_3*f_5/(240*epsilon) + 1957*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) - 191*f_5/(2880*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 289/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5107":"-187*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 1643*f_3/(25920*epsilon) - 727*f_5/(5184*epsilon) + 103*f_7/(1920*epsilon) - 257*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) + 7*f_3**2/(1080*epsilon**2) - 257*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5108":"-77*f_3/(155520*epsilon) + f_5/(51840*epsilon) - pi**4/(345600*epsilon) + 37169/(161243136*epsilon) - f_3/(2880*epsilon**2) - 4313/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 1157/(1119744*epsilon**3) + 47/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","5109":"253*f_3**2/(12960*epsilon) - 6043*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 263*f_5/(2160*epsilon) + 631*f_7/(34560*epsilon) - 5*pi**6/(69984*epsilon) + 601*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 601*f_3/(12960*epsilon**2) - 35*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5110":"f_3**2/(4320*epsilon) + 7427*f_3/(622080*epsilon) + f_5/(81*epsilon) - 49*f_7/(1920*epsilon) - 43*pi**4/(1244160*epsilon) + 3349/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) - 43*f_3/(10368*epsilon**2) + 7*f_5/(2160*epsilon**2) + 407/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5111":"197*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 191*f_3/(5760*epsilon) - 461*f_5/(8640*epsilon) + 13*f_7/(960*epsilon) - 16699/(622080*epsilon) + 47*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 47*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 11/(1440*epsilon**3) - 1/(360*epsilon**4)","5112":"-19*f_3**2/(17280*epsilon) + 10807*f_3/(622080*epsilon) - 131*f_5/(6480*epsilon) - 11*pi**6/(816480*epsilon) + 229*pi**4/(3110400*epsilon) + 21197/(1866240*epsilon) + 229*f_3/(25920*epsilon**2) - 91*f_5/(8640*epsilon**2) + 7/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5113":"77*f_3/(17280*epsilon) + 7*f_5/(4320*epsilon) - 9803/(1866240*epsilon) - pi**4/(62208*epsilon) - 5*f_3/(2592*epsilon**2) + 1/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) + 13/(12960*epsilon**3) - 1/(1080*epsilon**4)","5114":"49*f_3**2/(720*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(432*epsilon) - 217*f_7/(2304*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5115":"-f_3/(256*epsilon) - 19*f_5/(1920*epsilon) + 199*pi**4/(3110400*epsilon) + 1011319/(134369280*epsilon) - 137*f_3/(25920*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 228509/(22394880*epsilon**2) + f_3/(270*epsilon**3) - 10027/(1866240*epsilon**3) - 181/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5116":"643*f_3/(25920*epsilon) + 193*f_5/(17280*epsilon) - 2718629/(67184640*epsilon) - pi**4/(77760*epsilon) - 359*f_3/(12960*epsilon**2) + pi**4/(103680*epsilon**2) + 1391759/(44789760*epsilon**2) + 7*f_3/(864*epsilon**3) - 8485/(1492992*epsilon**3) - 257/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5117":"19*f_3**2/(720*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 25*f_5/(432*epsilon) - 427*f_7/(2304*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5118":"5*f_3**2/(3456*epsilon) - 26513*f_3/(622080*epsilon) - 349*f_5/(25920*epsilon) - pi**6/(186624*epsilon) - 179*pi**4/(6220800*epsilon) + 350831/(4976640*epsilon) + 5893*f_3/(103680*epsilon**2) + 163*f_5/(8640*epsilon**2) - 42251/(497664*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 19*f_3/(720*epsilon**3) + pi**4/(28800*epsilon**3) + 6757/(207360*epsilon**3) + f_3/(240*epsilon**4) - 113/(17280*epsilon**4) + 1/(1440*epsilon**5)","5119":"-131*f_3/(10368*epsilon) + 11*f_5/(864*epsilon) + pi**4/(129600*epsilon) + 164305/(26873856*epsilon) + f_3/(1152*epsilon**2) - 49747/(11197440*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 6257/(1866240*epsilon**3) + 119/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","5120":"-127*f_3**2/(2880*epsilon) - 733*f_3/(4320*epsilon) + pi**4*f_3/(43200*epsilon) + 13223*f_5/(51840*epsilon) + 233*f_7/(34560*epsilon) - 5*pi**6/(217728*epsilon) + 23*pi**4/(129600*epsilon) + f_3**2/(45*epsilon**2) + 61*f_3/(540*epsilon**2) - 13*f_5/(72*epsilon**2) - pi**4/(5400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(45*epsilon**3) + f_5/(36*epsilon**3)","5121":"-f_3**2/(432*epsilon) + 7*f_3/(2160*epsilon) + 17*f_5/(51840*epsilon) - 11*pi**4/(259200*epsilon) + 1373/(134369280*epsilon) + pi**6/(326592*epsilon) + 7*f_3/(5760*epsilon**2) - 5*f_5/(432*epsilon**2) + 1261/(2239488*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 12953/(1866240*epsilon**3) + 227/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","5122":"-137*f_3**2/(12960*epsilon) - 293*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 161*f_5/(1620*epsilon) - 1679*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5123":"11*f_3**2/(2880*epsilon) - 14249*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 53*pi**4/(6220800*epsilon) + 10073/(5598720*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 13/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","5124":"-31*f_3**2/(2880*epsilon) + 33779*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 17*pi**4/(691200*epsilon) - 16793/(11197440*epsilon) + pi**6/(544320*epsilon) - 17*f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 1817/(373248*epsilon**2) - 5*f_3/(2592*epsilon**3) - 31/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","5125":"31*f_3**2/(2880*epsilon) - 30017*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) + 19*pi**4/(6220800*epsilon) + 18929/(5598720*epsilon) + 19*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - 59/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","5126":"103*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 691*f_3/(25920*epsilon) - 353*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5127":"17*f_3**2/(720*epsilon) - 5693*f_3/(155520*epsilon) - pi**4*f_3/(10800*epsilon) + f_5/(864*epsilon) - 199/(311040*epsilon) + 251*pi**4/(1555200*epsilon) - f_3**2/(180*epsilon**2) + 251*f_3/(12960*epsilon**2) - 3131/(311040*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 53/(6480*epsilon**3) - 1/(432*epsilon**4)","5128":"-7*f_3**2/(864*epsilon) + 22427*f_3/(622080*epsilon) - 101*f_5/(5184*epsilon) - 527*pi**4/(6220800*epsilon) - 14003/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) - 527*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) + pi**4/(34560*epsilon**2) + 1103/(155520*epsilon**2) + f_3/(288*epsilon**3) - 17/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5129":"-f_3**2/(320*epsilon) - 5623*f_3/(622080*epsilon) - 53*f_5/(1440*epsilon) + 709*pi**4/(6220800*epsilon) + pi**6/(77760*epsilon) + 436351/(14929920*epsilon) + 307*f_3/(8640*epsilon**2) + 7*f_5/(720*epsilon**2) - 19949/(622080*epsilon**2) - 47*pi**4/(259200*epsilon**2) - 47*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 71/(3240*epsilon**3) + f_3/(180*epsilon**4) - 7/(864*epsilon**4) + 1/(720*epsilon**5)","5130":"31*f_3**2/(8640*epsilon) + 3391*f_3/(207360*epsilon) - 137*f_5/(10368*epsilon) - 103*pi**4/(2073600*epsilon) - 38203/(8957952*epsilon) - pi**6/(653184*epsilon) - 223*f_3/(8640*epsilon**2) + 11*f_5/(864*epsilon**2) + pi**4/(19200*epsilon**2) + 75421/(4976640*epsilon**2) + f_3/(160*epsilon**3) - 4147/(497664*epsilon**3) - 173/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","5131":"-43*f_3**2/(8640*epsilon) + 11723*f_3/(466560*epsilon) + 41*f_5/(5760*epsilon) - 81031/(2239488*epsilon) + pi**4/(103680*epsilon) + 23*pi**6/(3265920*epsilon) + 607*f_3/(155520*epsilon**2) - f_5/(40*epsilon**2) - 61*pi**4/(1555200*epsilon**2) + 10379/(622080*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 5339/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 157/(12960*epsilon**4) + 1/(432*epsilon**5)","5132":"-91*f_3**2/(8640*epsilon) + 15187*f_3/(622080*epsilon) + 391*f_5/(51840*epsilon) - 41*pi**6/(1632960*epsilon) + 1871/(1866240*epsilon) + 401*pi**4/(6220800*epsilon) - 19*f_3/(1920*epsilon**2) + 59*f_5/(4320*epsilon**2) + 241/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5133":"-127*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 787*f_3/(8640*epsilon) - 529*f_5/(5184*epsilon) - 359*f_7/(8640*epsilon) - 359*pi**4/(777600*epsilon) - 73/(17280*epsilon) + 13*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 359*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5134":"-3*f_3**2/(80*epsilon) - f_3*f_5/(60*epsilon) - 83*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","5135":"37*f_3**2/(17280*epsilon) - 2203*f_3/(622080*epsilon) - 29*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 53*pi**4/(3110400*epsilon) + 24853/(14929920*epsilon) + 53*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 47/(51840*epsilon**2) - f_3/(480*epsilon**3) - 91/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","5136":"-f_3**2/(72*epsilon) + 7*f_3*f_5/(120*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 491*f_5/(2592*epsilon) - 2317*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5137":"-f_3**2/(2160*epsilon) - 1109*f_3/(207360*epsilon) - 77*f_5/(51840*epsilon) - 71*pi**4/(2073600*epsilon) + 545171/(134369280*epsilon) + pi**6/(163296*epsilon) + 19*f_3/(8640*epsilon**2) - f_5/(108*epsilon**2) - 3829/(11197440*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 8381/(1866240*epsilon**3) + 137/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","5138":"-f_3**2/(270*epsilon) + 743*f_3/(51840*epsilon) + 253*f_5/(25920*epsilon) - 1849/(93312*epsilon) - pi**6/(163296*epsilon) + pi**4/(57600*epsilon) + 17*f_3/(5184*epsilon**2) - 19*f_5/(2160*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 2353/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 17/(5760*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","5139":"-13*f_3/(1536*epsilon) - 73*f_5/(17280*epsilon) - 151*pi**4/(6220800*epsilon) + 1960087/(134369280*epsilon) + 107*f_3/(51840*epsilon**2) - 52721/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 8887/(1866240*epsilon**3) + 77/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","5140":"-2*f_3**2/(405*epsilon) - 3409*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 1079*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 19*pi**6/(489888*epsilon) + 49*pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + 49*f_3/(2592*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5141":"23*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + f_5/(324*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5142":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 17*f_3/(4320*epsilon) - 497*f_5/(12960*epsilon) + 563*f_7/(17280*epsilon) - 313*pi**4/(1555200*epsilon) - 10733/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 313*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 23/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","5143":"f_3**2/(8640*epsilon) - 13559*f_3/(1866240*epsilon) + f_5/(1920*epsilon) - 13*pi**6/(1632960*epsilon) - 79*pi**4/(6220800*epsilon) + 97457/(5598720*epsilon) + 227*f_3/(38880*epsilon**2) + f_5/(80*epsilon**2) - 25/(5832*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","5144":"-37*f_3/(46080*epsilon) - 59*f_5/(103680*epsilon) - pi**4/(1382400*epsilon) + 357619/(806215680*epsilon) - f_3/(11520*epsilon**2) - 15707/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 6919/(5598720*epsilon**3) - 7/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","5145":"31*f_3**2/(4320*epsilon) - 10117*f_3/(622080*epsilon) - f_5/(648*epsilon) + 49*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 29539/(1866240*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 35/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5146":"121*f_3**2/(17280*epsilon) + 15173*f_3/(622080*epsilon) + 53*f_5/(25920*epsilon) - 49*f_7/(1280*epsilon) - pi**4/(25920*epsilon) - 4061/(1866240*epsilon) - pi**6/(816480*epsilon) - f_3/(216*epsilon**2) - 11*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 109/(25920*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5147":"-5*f_3**2/(10368*epsilon) + 4897*f_3/(3732480*epsilon) - 131*f_5/(311040*epsilon) - 163*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) + 515/(4478976*epsilon) - 163*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) - 133/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 17/(31104*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","5148":"173*f_3/(17280*epsilon) + 7*f_5/(4320*epsilon) - 17363/(1866240*epsilon) - pi**4/(62208*epsilon) - 5*f_3/(2592*epsilon**2) + pi**4/(129600*epsilon**2) + 73/(51840*epsilon**2) + f_3/(1080*epsilon**3) + 13/(12960*epsilon**3) - 1/(1080*epsilon**4)","5149":"f_3**2/(1296*epsilon) - pi**4*f_3/(64800*epsilon) + 1223*f_3/(51840*epsilon) + 163*f_5/(12960*epsilon) - 563*f_7/(17280*epsilon) - 23*pi**6/(489888*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 331*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5150":"1171*f_3/(103680*epsilon) - 373*f_5/(34560*epsilon) - 336143/(134369280*epsilon) + 43*pi**4/(777600*epsilon) + 73*f_3/(103680*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 132011/(22394880*epsilon**2) + f_3/(4320*epsilon**3) - 3547/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5151":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","5152":"3127*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + 100699/(16796160*epsilon) - 49*f_3/(38880*epsilon**2) - 1004053/(134369280*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 34763/(7464960*epsilon**3) - 1247/(622080*epsilon**4) + 29/(51840*epsilon**5) - 1/(12960*epsilon**6)","5153":"-13*f_3**2/(4320*epsilon) + 779*f_3/(207360*epsilon) - 35*f_5/(10368*epsilon) - 103*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) + 445487/(134369280*epsilon) + f_3/(2880*epsilon**2) - 5*f_5/(432*epsilon**2) + 6431/(11197440*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 14213/(1866240*epsilon**3) + 49/(15552*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","5154":"-f_3**2/(2160*epsilon) - 913*f_3/(41472*epsilon) + 463*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + pi**4/(82944*epsilon) + 213859/(26873856*epsilon) + f_3/(720*epsilon**2) - f_5/(432*epsilon**2) - 43357/(11197440*epsilon**2) - 1417/(373248*epsilon**3) + 137/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","5155":"31*f_3**2/(3240*epsilon) - 25*f_3/(1152*epsilon) - pi**4*f_3/(64800*epsilon) + 107*f_5/(1440*epsilon) - 281*f_7/(5760*epsilon) - 13*pi**6/(244944*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 391*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5156":"7*f_3**2/(648*epsilon) - pi**4*f_3/(32400*epsilon) + 2681*f_3/(25920*epsilon) - 353*f_5/(1728*epsilon) + 797*f_7/(34560*epsilon) - 11*pi**4/(31104*epsilon) + 289/(51840*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 55*f_3/(1296*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 11/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5157":"-f_3**2/(320*epsilon) + 1997*f_3/(622080*epsilon) + 233*f_5/(17280*epsilon) - 224537/(14929920*epsilon) + 163*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 139*f_3/(17280*epsilon**2) - 13*f_5/(1440*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 4543/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 151/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","5158":"11*f_3**2/(540*epsilon) - 83*f_3/(1620*epsilon) - 67*f_5/(648*epsilon) - pi**4/(25920*epsilon) + pi**6/(40824*epsilon) + 13207/(103680*epsilon) + f_3/(108*epsilon**2) + f_5/(54*epsilon**2) - 31/(1080*epsilon**2) + 1/(360*epsilon**3)","5159":"13*f_3**2/(8640*epsilon) - 2689*f_3/(124416*epsilon) + 2531*f_5/(51840*epsilon) - 61*pi**6/(1632960*epsilon) + 1871/(1866240*epsilon) + 809*pi**4/(6220800*epsilon) - 7*f_3/(3456*epsilon**2) + 19*f_5/(4320*epsilon**2) + 241/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5160":"-7*f_3**2/(1920*epsilon) - 1471*f_3/(58320*epsilon) + 353*f_5/(10368*epsilon) - pi**6/(272160*epsilon) - 919/(2799360*epsilon) + 379*pi**4/(6220800*epsilon) + 559*f_3/(51840*epsilon**2) - 23*f_5/(8640*epsilon**2) - 64129/(7464960*epsilon**2) - 7*pi**4/(311040*epsilon**2) - 7*f_3/(2592*epsilon**3) + pi**4/(259200*epsilon**3) + 1061/(207360*epsilon**3) + f_3/(2160*epsilon**4) - 79/(51840*epsilon**4) + 1/(4320*epsilon**5)","5161":"47*f_3**2/(17280*epsilon) + 3403*f_3/(2799360*epsilon) + 301*f_5/(155520*epsilon) - 82139/(13436928*epsilon) - 1909*pi**4/(55987200*epsilon) - pi**6/(3265920*epsilon) - 1099*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 43*pi**4/(4665600*epsilon**2) + 111793/(22394880*epsilon**2) + 43*f_3/(38880*epsilon**3) - 4331/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 19/(31104*epsilon**4) - 1/(12960*epsilon**5)","5162":"-f_3**2/(432*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 137*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 91*f_5/(432*epsilon) - 14413*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5163":"103*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 331*f_3/(25920*epsilon) - 449*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5164":"-f_3**2/(384*epsilon) - 5831*f_3/(124416*epsilon) + 23*f_5/(320*epsilon) - 13*pi**6/(1088640*epsilon) - 8507/(1866240*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 3*f_5/(320*epsilon**2) + pi**4/(32400*epsilon**2) + 41/(6480*epsilon**2) + f_3/(270*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5165":"-f_3**2/(135*epsilon) + 73*f_3/(648*epsilon) - 85*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5166":"-49*f_3/(34560*epsilon) - 7*f_5/(8640*epsilon) - 13133/(33592320*epsilon) - 11*pi**4/(3110400*epsilon) - 19*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 71329/(44789760*epsilon**2) + f_3/(1080*epsilon**3) - 697/(1866240*epsilon**3) - 479/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","5167":"139*f_3**2/(2160*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 41*f_5/(432*epsilon) - 6979*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5168":"-5*f_3**2/(10368*epsilon) + 1253*f_3/(746496*epsilon) + 109*f_5/(311040*epsilon) - 4105/(3359232*epsilon) - 131*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) - 131*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) + 3047/(11197440*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 13/(5832*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(15552*epsilon**4) - 1/(810*epsilon**5)","5169":"149*f_3**2/(12960*epsilon) - 71*f_3/(2880*epsilon) - pi**4*f_3/(12960*epsilon) - 67*f_5/(5184*epsilon) + f_7/(216*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5170":"5*f_3**2/(1152*epsilon) - 16427*f_3/(311040*epsilon) - 239*f_5/(8640*epsilon) + 49*f_7/(1280*epsilon) - pi**6/(544320*epsilon) - 47*pi**4/(6220800*epsilon) + 1938319/(44789760*epsilon) + 2857*f_3/(103680*epsilon**2) + 29*f_5/(2880*epsilon**2) - 39505/(746496*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1897/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5171":"-11*f_3**2/(144*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 41*f_5/(2592*epsilon) + 4109*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5172":"11*f_3**2/(25920*epsilon) - 1127*f_3/(155520*epsilon) - 683*f_5/(155520*epsilon) + pi**6/(1959552*epsilon) + 17*pi**4/(1036800*epsilon) + 1681607/(134369280*epsilon) + 179*f_3/(25920*epsilon**2) + f_5/(2592*epsilon**2) - 567887/(44789760*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 20339/(7464960*epsilon**3) + 1037/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","5173":"-11*f_3**2/(1215*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 1469*f_3/(155520*epsilon) + 341*f_5/(19440*epsilon) + 317*f_7/(51840*epsilon) - pi**6/(91854*epsilon) - 397/(41472*epsilon) - 73*pi**4/(4665600*epsilon) + 11*f_3**2/(6480*epsilon**2) - 73*f_3/(38880*epsilon**2) - 2*f_5/(243*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 55/(7776*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 7/(2592*epsilon**3) + 1/(2160*epsilon**4)","5174":"f_3**2/(120*epsilon) + 239*f_3/(5760*epsilon) - 889*f_5/(17280*epsilon) - 2062577/(134369280*epsilon) - 43*pi**4/(388800*epsilon) + pi**6/(54432*epsilon) - 379*f_3/(12960*epsilon**2) + f_5/(144*epsilon**2) + pi**4/(32400*epsilon**2) + 120049/(4478976*epsilon**2) + 23*f_3/(2160*epsilon**3) - 4727/(373248*epsilon**3) + 251/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5175":"-f_3**2/(4320*epsilon) - 13*f_3/(960*epsilon) - 259*f_5/(20736*epsilon) + 49*f_7/(3840*epsilon) - 271*pi**4/(6220800*epsilon) + pi**6/(326592*epsilon) + 2155093/(134369280*epsilon) + 649*f_3/(103680*epsilon**2) + f_5/(432*epsilon**2) - 141229/(22394880*epsilon**2) - 43*pi**4/(1036800*epsilon**2) + f_3/(4320*epsilon**3) - 191/(373248*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5176":"-3487*f_3/(1866240*epsilon) - 19*f_5/(20736*epsilon) + 199513/(403107840*epsilon) + 143*pi**4/(18662400*epsilon) - 23*f_3/(77760*epsilon**2) + pi**4/(3110400*epsilon**2) + 292471/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 8503/(11197440*epsilon**3) - 361/(116640*epsilon**4) + 17/(8640*epsilon**5) - 1/(2160*epsilon**6)","5177":"-f_3**2/(180*epsilon) - 5*f_3/(648*epsilon) + pi**4/(32400*epsilon) + 451/(19440*epsilon) + f_3/(270*epsilon**2) - 11/(1296*epsilon**2) + 1/(540*epsilon**3)","5178":"-7*f_3**2/(648*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 2563*f_3/(25920*epsilon) - 479*f_5/(5184*epsilon) - 211*f_7/(8640*epsilon) - 181*pi**4/(777600*epsilon) + 19*pi**6/(489888*epsilon) + 7*f_3**2/(2160*epsilon**2) - 181*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5179":"-79*f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 193*f_5/(2592*epsilon) + 2275*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5180":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 211*f_3/(17280*epsilon) - 193*f_5/(8640*epsilon) + 277*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5181":"29*f_3**2/(540*epsilon) + 91*f_3/(648*epsilon) - 163*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5182":"-17*f_3**2/(5760*epsilon) + 527*f_3/(46656*epsilon) + 203*f_5/(51840*epsilon) - 67*pi**4/(1244160*epsilon) - 311/(139968*epsilon) - pi**6/(1088640*epsilon) - 67*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29/(17280*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5183":"-197*f_3/(23040*epsilon) - 23*f_5/(11520*epsilon) + 7*pi**4/(2073600*epsilon) + 348071/(53747712*epsilon) + 119*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 25999/(134369280*epsilon**2) - f_3/(960*epsilon**3) - 5179/(1119744*epsilon**3) + 59/(19440*epsilon**4) - 19/(19440*epsilon**5) + 1/(6480*epsilon**6)","5184":"37*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 41*f_3/(10368*epsilon) - 199*f_5/(12960*epsilon) + 559*f_7/(34560*epsilon) - 19919/(622080*epsilon) - 127*pi**4/(1555200*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 193*f_3/(12960*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 461/(51840*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5185":"f_3**2/(8640*epsilon) - 223*f_3/(13824*epsilon) + 17*f_5/(1728*epsilon) - pi**6/(653184*epsilon) + 11*pi**4/(691200*epsilon) + 1381673/(134369280*epsilon) + 83*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 455927/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 10547/(7464960*epsilon**3) + 1181/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","5186":"-17*f_3**2/(1440*epsilon) + 20911*f_3/(622080*epsilon) + f_5/(540*epsilon) + 49*f_7/(3840*epsilon) - 29*pi**6/(1088640*epsilon) - 38791/(1866240*epsilon) + 437*pi**4/(6220800*epsilon) - 47*f_3/(1920*epsilon**2) + f_5/(80*epsilon**2) + pi**4/(20736*epsilon**2) + 701/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5187":"-23*f_3**2/(2880*epsilon) + 35*f_3/(2592*epsilon) + 17*f_5/(1080*epsilon) - 1849/(93312*epsilon) - pi**6/(217728*epsilon) + pi**4/(129600*epsilon) + 11*f_3/(5184*epsilon**2) - 11*f_5/(1440*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 2353/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 17/(5760*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","5188":"-13*f_3/(1536*epsilon) - 73*f_5/(17280*epsilon) - 151*pi**4/(6220800*epsilon) + 1960087/(134369280*epsilon) + 107*f_3/(51840*epsilon**2) - 52721/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 8887/(1866240*epsilon**3) + 77/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","5189":"71*f_3**2/(8640*epsilon) + 2311*f_3/(622080*epsilon) - 959*f_5/(51840*epsilon) - 403*pi**4/(6220800*epsilon) + pi**6/(408240*epsilon) + 20573/(1866240*epsilon) - 223*f_3/(17280*epsilon**2) + 89*f_5/(4320*epsilon**2) - 1/(1920*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5190":"-11*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) + 7*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5191":"-23*f_3**2/(3456*epsilon) + 151*f_3/(62208*epsilon) - 2113*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 979/(46656*epsilon) - pi**6/(233280*epsilon) + 257*pi**4/(6220800*epsilon) - 371*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 5167/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5192":"403*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 17*f_3/(8640*epsilon) - 157*f_5/(5184*epsilon) - 379*f_7/(8640*epsilon) - 79*pi**4/(777600*epsilon) + 419/(17280*epsilon) + 5*pi**6/(139968*epsilon) - 11*f_3**2/(2160*epsilon**2) - 79*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 59/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","5193":"-11*f_3**2/(810*epsilon) + pi**4*f_3/(32400*epsilon) + 31*f_3/(2880*epsilon) - 37*f_5/(1728*epsilon) + 407*f_7/(34560*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 13*f_3/(405*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5194":"f_3**2/(5760*epsilon) + 1855*f_3/(746496*epsilon) + 77*f_5/(103680*epsilon) - 13909/(1658880*epsilon) + pi**6/(1088640*epsilon) + 49*pi**4/(4147200*epsilon) - 149*f_3/(77760*epsilon**2) - 7*f_5/(4320*epsilon**2) + 3593/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 4861/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","5195":"f_3/(12*epsilon) - f_5/(18*epsilon) - 49*f_7/(480*epsilon) + 23/(432*epsilon) - 1/(180*epsilon**2)","5196":"-7*f_3**2/(320*epsilon) + 7043*f_3/(124416*epsilon) + 47*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 90487/(1866240*epsilon) - pi**6/(45360*epsilon) + 101*pi**4/(6220800*epsilon) - 463*f_3/(17280*epsilon**2) + f_5/(480*epsilon**2) + pi**4/(20736*epsilon**2) + 1333/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 91/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5197":"13*f_3**2/(17280*epsilon) - 73*f_3/(41472*epsilon) + 161*f_5/(51840*epsilon) - 7*pi**4/(373248*epsilon) - pi**6/(1088640*epsilon) + 16297/(14929920*epsilon) - 35*f_3/(15552*epsilon**2) - 7*f_5/(8640*epsilon**2) - 95/(93312*epsilon**2) + 23*pi**4/(1555200*epsilon**2) + 23*f_3/(12960*epsilon**3) - 613/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(1080*epsilon**5)","5198":"f_3**2/(5760*epsilon) - 3017*f_3/(186624*epsilon) - 91*f_5/(25920*epsilon) - 86533/(44789760*epsilon) + pi**6/(1088640*epsilon) + 421*pi**4/(6220800*epsilon) + 421*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7607/(933120*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 713/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","5199":"-f_3**2/(144*epsilon) + 3899*f_3/(622080*epsilon) - 11*f_5/(432*epsilon) + 49*f_7/(1920*epsilon) - 287*pi**4/(6220800*epsilon) + 1027/(1866240*epsilon) + pi**6/(120960*epsilon) - 287*f_3/(51840*epsilon**2) + f_5/(180*epsilon**2) + 257/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5200":"103*f_3**2/(3240*epsilon) - 319*f_3/(17280*epsilon) - pi**4*f_3/(16200*epsilon) + 1651*f_5/(25920*epsilon) - 2099*f_7/(34560*epsilon) - 7*pi**6/(139968*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 391*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5201":"-13*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) - f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(432*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5202":"f_3**2/(90*epsilon) - f_3/(48*epsilon) - 101/(69120*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 19/(3456*epsilon**2) + 1/(480*epsilon**3)","5203":"-f_3**2/(2160*epsilon) - 853*f_3/(103680*epsilon) + 31*f_5/(51840*epsilon) - pi**6/(326592*epsilon) + pi**4/(207360*epsilon) + 725609/(67184640*epsilon) + 5*f_3/(3456*epsilon**2) - f_5/(432*epsilon**2) + 4763/(22394880*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 36263/(7464960*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","5204":"101*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 13*f_3/(648*epsilon) - 607*f_5/(25920*epsilon) + 13*f_7/(960*epsilon) - 18181/(622080*epsilon) + 7*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 7*f_3/(1620*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(32400*epsilon**2) + 281/(51840*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5205":"29*f_3**2/(17280*epsilon) + 437*f_3/(622080*epsilon) - 151*f_5/(12960*epsilon) - 31*pi**4/(518400*epsilon) - 10451/(1866240*epsilon) + pi**6/(204120*epsilon) - 31*f_3/(4320*epsilon**2) + 29*f_5/(8640*epsilon**2) + 49/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5206":"-457*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 1283*f_3/(25920*epsilon) - 631*f_5/(5184*epsilon) + 1417*f_7/(17280*epsilon) - 257*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) + 7*f_3**2/(1080*epsilon**2) - 257*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5207":"13*f_3**2/(2880*epsilon) - 4853*f_3/(622080*epsilon) + 143*f_5/(17280*epsilon) - pi**6/(272160*epsilon) - 31*pi**4/(6220800*epsilon) + 779/(11197440*epsilon) - 31*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 13537/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 91/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(540*epsilon**5)","5208":"-13*f_3**2/(720*epsilon) - 8*f_3/(135*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(24*epsilon) + 49*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5209":"-f_3**2/(540*epsilon) + 7*f_3/(648*epsilon) - 13*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5210":"13*f_3**2/(144*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7903*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5211":"-101*f_3**2/(720*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 595*f_7/(2304*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5212":"-f_3**2/(240*epsilon) + 29*f_3/(1080*epsilon) - 11*f_5/(864*epsilon) - pi**6/(54432*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - f_5/(72*epsilon**2)","5213":"47*f_3**2/(25920*epsilon) + 479*f_3/(311040*epsilon) + 53*f_5/(19440*epsilon) - 833059/(67184640*epsilon) + pi**6/(4898880*epsilon) + 131*pi**4/(4665600*epsilon) - 2509*f_3/(155520*epsilon**2) - 7*f_5/(12960*epsilon**2) - pi**4/(311040*epsilon**2) + 134117/(5598720*epsilon**2) + 7*f_3/(648*epsilon**3) - 433/(29160*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 43/(9720*epsilon**4) - 1/(1620*epsilon**5)","5214":"11*f_3**2/(540*epsilon) + 7*f_3/(648*epsilon) - 25*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5215":"-31*f_3**2/(1296*epsilon) + pi**4*f_3/(16200*epsilon) + 121*f_3/(8640*epsilon) - 43*f_5/(5184*epsilon) + 13*f_7/(34560*epsilon) - 161*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 161*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5216":"91*f_3**2/(12960*epsilon) - 823*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2741*f_5/(25920*epsilon) - 1361*f_7/(17280*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5217":"-7*f_3**2/(5760*epsilon) + 727*f_3/(311040*epsilon) + 37*f_5/(17280*epsilon) - 479*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) + 268639/(44789760*epsilon) + 3073*f_3/(103680*epsilon**2) - f_5/(2880*epsilon**2) - 26545/(746496*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1681/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5218":"-2857*f_3/(103680*epsilon) + f_5/(2880*epsilon) - 29*pi**4/(1036800*epsilon) + 122189/(3732480*epsilon) + 29*f_3/(2160*epsilon**2) - 1531/(77760*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 37/(6480*epsilon**3) - 1/(1080*epsilon**4)","5219":"11*f_3**2/(12960*epsilon) + 611*f_3/(103680*epsilon) + 397*f_5/(77760*epsilon) - 1311499/(67184640*epsilon) + pi**6/(1399680*epsilon) + 19*pi**4/(583200*epsilon) - 2929*f_3/(155520*epsilon**2) - f_5/(405*epsilon**2) - pi**4/(311040*epsilon**2) + 165167/(5598720*epsilon**2) + 7*f_3/(648*epsilon**3) - 1867/(116640*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 43/(9720*epsilon**4) - 1/(1620*epsilon**5)","5220":"f_3**2/(480*epsilon) - 13*f_3/(540*epsilon) + pi**4*f_3/(7200*epsilon) + 41*f_5/(432*epsilon) - 7*f_7/(96*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","5221":"-89*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 277*f_3/(10368*epsilon) - 7*f_5/(360*epsilon) + 631*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 421*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5222":"-5*f_3**2/(10368*epsilon) + 1253*f_3/(746496*epsilon) + 109*f_5/(311040*epsilon) - 4105/(3359232*epsilon) - 131*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) - 131*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) + 3047/(11197440*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 13/(5832*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(15552*epsilon**4) - 1/(810*epsilon**5)","5223":"89*f_3/(41472*epsilon) + 59*f_5/(17280*epsilon) - 924283/(134369280*epsilon) + 17*pi**4/(691200*epsilon) + 17*f_3/(5760*epsilon**2) - 27233/(5598720*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 2863/(933120*epsilon**3) + 49/(7776*epsilon**4) + 11/(1296*epsilon**5) - 1/(108*epsilon**6)","5224":"-f_3**2/(4320*epsilon) - 1193*f_3/(207360*epsilon) - 377*f_5/(103680*epsilon) - 7*pi**4/(414720*epsilon) + pi**6/(326592*epsilon) + 581461/(134369280*epsilon) - 49*f_3/(6912*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 103499/(22394880*epsilon**2) + 13*f_3/(1440*epsilon**3) - 599/(58320*epsilon**3) + 227/(62208*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","5225":"37*f_3**2/(17280*epsilon) - 2677*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(3110400*epsilon) + 215161/(44789760*epsilon) + 11*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 1241/(466560*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 931/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","5226":"f_3**2/(256*epsilon) + 11383*f_3/(1244160*epsilon) - 283*f_5/(34560*epsilon) - 75751/(9953280*epsilon) - pi**6/(1088640*epsilon) + 13*pi**4/(2073600*epsilon) + 13*f_3/(17280*epsilon**2) - f_5/(1920*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 4819/(1244160*epsilon**2) - 19*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 103/(51840*epsilon**3) + f_3/(1440*epsilon**4) - 1/(432*epsilon**4) + 1/(1440*epsilon**5)","5227":"-35*f_3**2/(1728*epsilon) + 24703*f_3/(622080*epsilon) + 1411*f_5/(51840*epsilon) - 48961/(1866240*epsilon) - 41*pi**6/(1632960*epsilon) + 49*pi**4/(1244160*epsilon) - 223*f_3/(17280*epsilon**2) - f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 97/(5760*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5228":"41*f_3**2/(25920*epsilon) - 2071*f_3/(51840*epsilon) - pi**4*f_3/(259200*epsilon) + 103*f_5/(3456*epsilon) + 79*f_7/(34560*epsilon) - 5*pi**4/(62208*epsilon) + 31*pi**6/(1959552*epsilon) - f_3**2/(4320*epsilon**2) - 155*f_3/(5184*epsilon**2) + 167*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","5229":"19*f_3**2/(1440*epsilon) + 3*f_3*f_5/(80*epsilon) + 271*f_3/(1920*epsilon) - 3*f_3_5/(80*epsilon) + 1373*f_5/(8640*epsilon) - 4459*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 1163/(51840*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 67/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","5230":"-233*f_3/(103680*epsilon) - 7*f_5/(17280*epsilon) - 12617/(26873856*epsilon) + pi**4/(1555200*epsilon) - 101*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 20573/(11197440*epsilon**2) + 7*f_3/(2160*epsilon**3) - 6113/(7464960*epsilon**3) - 271/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","5231":"47*f_3/(82944*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(12441600*epsilon) + 2962843/(1612431360*epsilon) + 107*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 797/(1049760*epsilon**2) - 7*f_3/(8640*epsilon**3) - 415/(139968*epsilon**3) + 5117/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","5232":"-25*f_3**2/(432*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 77*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 29*f_5/(432*epsilon) - 6713*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5233":"7*f_3**2/(1080*epsilon) + 5*f_3/(81*epsilon) - 55*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5234":"-77*f_3/(414720*epsilon) - 35*f_5/(13824*epsilon) - 7*pi**4/(777600*epsilon) + 221729/(44789760*epsilon) - 7*f_3/(6480*epsilon**2) - 9073/(89579520*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 2999/(3732480*epsilon**3) + 13/(4860*epsilon**4) - 79/(25920*epsilon**5) + 1/(864*epsilon**6)","5235":"-7*f_3**2/(2160*epsilon) + 4783*f_3/(622080*epsilon) + 23*f_5/(25920*epsilon) - 67*pi**6/(3265920*epsilon) + 149*pi**4/(6220800*epsilon) + 36179/(1866240*epsilon) + 43*f_3/(5760*epsilon**2) + 7*f_5/(2160*epsilon**2) - 19/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5236":"-f_3**2/(96*epsilon) + 3227*f_3/(622080*epsilon) - 11*f_5/(864*epsilon) + 49*f_7/(1920*epsilon) - pi**6/(1088640*epsilon) - 47*pi**4/(6220800*epsilon) + 2017/(1866240*epsilon) - 47*f_3/(51840*epsilon**2) - f_5/(720*epsilon**2) + pi**4/(34560*epsilon**2) + 443/(155520*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5237":"1003*f_3/(622080*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) - 85771/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 529/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 1603/(3732480*epsilon**3) + 1121/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","5238":"-53*f_3**2/(4320*epsilon) - 9157*f_3/(622080*epsilon) + 241*f_5/(5184*epsilon) - 43*pi**6/(3265920*epsilon) - 3581/(1866240*epsilon) + 241*pi**4/(6220800*epsilon) + 241*f_3/(51840*epsilon**2) - 23*f_5/(2160*epsilon**2) + pi**4/(34560*epsilon**2) + 737/(155520*epsilon**2) + f_3/(288*epsilon**3) - 1/(288*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5239":"-583*f_3/(17280*epsilon) + 83*f_5/(2160*epsilon) - 193/(51840*epsilon) - 19*pi**4/(518400*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5240":"-1381*f_3/(103680*epsilon) - 401*f_5/(8640*epsilon) + 179*pi**4/(1036800*epsilon) + 61807/(1244160*epsilon) + 11*f_3/(360*epsilon**2) - 2821/(103680*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(108*epsilon**3) - 1/(720*epsilon**4)","5241":"581*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 289*f_3/(8640*epsilon) - 211*f_5/(1728*epsilon) - 5*f_7/(432*epsilon) - 233*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 233*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5242":"-269*f_3/(69120*epsilon) - 19*f_5/(34560*epsilon) - 11*pi**4/(2073600*epsilon) + 352447/(67184640*epsilon) - 37*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 99529/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3191/(466560*epsilon**3) + 7/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","5243":"107*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1171*f_3/(25920*epsilon) - 103*f_5/(1728*epsilon) - 19*f_7/(432*epsilon) - 281*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 281*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5244":"2791*f_3/(51840*epsilon) + 1339*f_5/(34560*epsilon) - 49*f_7/(480*epsilon) - 285907/(26873856*epsilon) + 371*pi**4/(6220800*epsilon) + 49*f_3/(103680*epsilon**2) - 31*pi**4/(1036800*epsilon**2) - 5797/(22394880*epsilon**2) + 7*f_3/(4320*epsilon**3) + 889/(373248*epsilon**3) - 829/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5245":"-1169*f_3/(51840*epsilon) + 11*f_5/(768*epsilon) - 193*pi**4/(6220800*epsilon) + 1857661/(134369280*epsilon) + 161*f_3/(20736*epsilon**2) - 114877/(22394880*epsilon**2) - 43*pi**4/(1036800*epsilon**2) + f_3/(4320*epsilon**3) - 1387/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5246":"547*f_3**2/(12960*epsilon) - 17*pi**4*f_3/(129600*epsilon) + 4859*f_3/(25920*epsilon) - 1427*f_5/(5184*epsilon) - 5*f_7/(192*epsilon) - 73*pi**4/(194400*epsilon) + 83*pi**6/(979776*epsilon) - 17*f_3**2/(2160*epsilon**2) - 73*f_3/(1620*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5247":"-11*f_3**2/(8640*epsilon) + 913*f_3/(51840*epsilon) + 433*f_5/(25920*epsilon) - 4213933/(134369280*epsilon) - 11*pi**4/(622080*epsilon) - pi**6/(653184*epsilon) - 881*f_3/(51840*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(25920*epsilon**2) + 746819/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 10999/(7464960*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5248":"-13*f_3**2/(360*epsilon) - 31*f_3/(540*epsilon) + 59*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(5400*epsilon) + f_3/(45*epsilon**2) - f_5/(36*epsilon**2)","5249":"-43*f_3/(11520*epsilon) - 7*f_5/(17280*epsilon) + 23*pi**4/(3110400*epsilon) + 63203/(33592320*epsilon) + 23*f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 75899/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 13073/(3732480*epsilon**3) - 1219/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","5250":"13*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 1223*f_3/(25920*epsilon) - 445*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) - 293*pi**4/(777600*epsilon) + 13*pi**6/(139968*epsilon) - 11*f_3**2/(1080*epsilon**2) - 293*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5251":"-f_3**2/(480*epsilon) + 7*f_3*f_5/(120*epsilon) + 119*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 227*f_5/(8640*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 13/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5252":"373*f_3**2/(12960*epsilon) - 859*f_3/(10368*epsilon) - pi**4*f_3/(16200*epsilon) + 367*f_5/(3240*epsilon) - 179*f_7/(6912*epsilon) - pi**6/(15309*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 541*f_3/(12960*epsilon**2) - 4*f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5253":"-287*f_3**2/(12960*epsilon) - 31*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 443*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5254":"13*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 1223*f_3/(25920*epsilon) - 445*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) - 293*pi**4/(777600*epsilon) + 13*pi**6/(139968*epsilon) - 11*f_3**2/(1080*epsilon**2) - 293*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5255":"-11*f_3**2/(8640*epsilon) + 10673*f_3/(103680*epsilon) - 5329*f_5/(51840*epsilon) - 377879/(26873856*epsilon) - 199*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - 1781*f_3/(51840*epsilon**2) + 23*f_5/(864*epsilon**2) + pi**4/(25920*epsilon**2) + 393011/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 3755/(1492992*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5256":"-13*f_3**2/(8640*epsilon) + 2233*f_3/(124416*epsilon) - 131*f_5/(51840*epsilon) - 263633/(14929920*epsilon) - 23*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 137*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 1483/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 223/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","5257":"f_3**2/(320*epsilon) - 19243*f_3/(622080*epsilon) - 239*f_5/(5760*epsilon) + 49*f_7/(1280*epsilon) + pi**6/(272160*epsilon) + 101*pi**4/(1244160*epsilon) + 353479/(14929920*epsilon) + 29*f_3/(3456*epsilon**2) + 17*f_5/(1440*epsilon**2) - 6869/(414720*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 367/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","5258":"17*f_3**2/(1440*epsilon) + 3*f_3*f_5/(80*epsilon) + 1021*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 877*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 11/(10368*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5259":"347*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(622080*epsilon) - 48881/(403107840*epsilon) - f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 103823/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6137/(2799360*epsilon**3) + 1175/(373248*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","5260":"17*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 19*f_5/(162*epsilon) - 77*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5261":"-113*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 55*f_5/(2592*epsilon) + 1127*f_7/(3840*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5262":"-527*f_3/(17280*epsilon) + 11*f_5/(720*epsilon) - 19*pi**4/(518400*epsilon) + 113/(17280*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5263":"7*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 523*f_5/(2592*epsilon) + 1645*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5264":"11*f_3**2/(1296*epsilon) - 139*f_3/(5184*epsilon) - pi**4*f_3/(32400*epsilon) - 673*f_5/(5184*epsilon) + 4087*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) - 11/(10368*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 191*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 31/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5265":"f_3**2/(90*epsilon) + 7*f_3*f_5/(120*epsilon) - 79*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 689*f_5/(2592*epsilon) - 1183*f_7/(3840*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5266":"37*f_3**2/(360*epsilon) - 29*f_3*f_5/(240*epsilon) - 7*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(216*epsilon) + 637*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5267":"f_3**2/(180*epsilon) - 7*f_3*f_5/(120*epsilon) - 31*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(144*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5268":"-47*f_3**2/(17280*epsilon) + 7561*f_3/(311040*epsilon) - 479*f_5/(51840*epsilon) - 556913/(44789760*epsilon) - 323*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 1513*f_3/(103680*epsilon**2) - 53*f_5/(8640*epsilon**2) - 65873/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1411/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5269":"7*f_3**2/(2880*epsilon) + 6871*f_3/(103680*epsilon) - 371*f_5/(5760*epsilon) - 499217/(26873856*epsilon) - 143*pi**4/(1555200*epsilon) + pi**6/(72576*epsilon) - 911*f_3/(51840*epsilon**2) + f_5/(288*epsilon**2) + pi**4/(25920*epsilon**2) + 537731/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 2891/(1492992*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5270":"-f_3**2/(864*epsilon) - 53*f_3/(10368*epsilon) - 53*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) - pi**4/(43200*epsilon) + 11699/(22394880*epsilon) + 11*f_3/(4320*epsilon**2) - f_5/(432*epsilon**2) - 11159/(14929920*epsilon**2) - 887/(2488320*epsilon**3) - 233/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","5271":"481*f_3**2/(12960*epsilon) - 763*f_3/(10368*epsilon) - pi**4*f_3/(16200*epsilon) + 899*f_5/(6480*epsilon) - 2659*f_7/(34560*epsilon) - pi**6/(15309*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 541*f_3/(12960*epsilon**2) - 4*f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5272":"f_3**2/(8640*epsilon) + 8971*f_3/(1244160*epsilon) + 89*f_5/(51840*epsilon) - 1949/(221184*epsilon) - 299*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 2173*f_3/(311040*epsilon**2) - f_5/(720*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 41743/(3732480*epsilon**2) + 13*f_3/(5184*epsilon**3) - 341/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(1152*epsilon**4) - 1/(864*epsilon**5)","5273":"-f_3**2/(2160*epsilon) - 1157*f_3/(69120*epsilon) - 19*f_5/(25920*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) - 19*pi**4/(2073600*epsilon) + 100445/(8957952*epsilon) + 77*f_3/(8640*epsilon**2) - f_5/(432*epsilon**2) - 107603/(14929920*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 3937/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","5274":"241*f_3/(207360*epsilon) - 181*f_5/(69120*epsilon) - 17*pi**4/(1244160*epsilon) + 729029/(806215680*epsilon) - 17*f_3/(10368*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 970823/(268738560*epsilon**2) + 7*f_3/(17280*epsilon**3) - 46091/(11197440*epsilon**3) + 2981/(933120*epsilon**4) - 29/(15552*epsilon**5) + 7/(12960*epsilon**6)","5275":"7*f_3**2/(2592*epsilon) - 3937*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 617*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 5*pi**6/(139968*epsilon) + 49*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(2592*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5276":"f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 79*f_5/(1296*epsilon) - 301*f_7/(3240*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5277":"-13*f_3**2/(5760*epsilon) + 13273*f_3/(622080*epsilon) - 71*f_5/(5760*epsilon) - 817541/(44789760*epsilon) + pi**6/(362880*epsilon) + 11*pi**4/(345600*epsilon) + 11*f_3/(2880*epsilon**2) + 7*f_5/(2880*epsilon**2) - 19*pi**4/(518400*epsilon**2) - 145/(46656*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 463/(62208*epsilon**3) + f_3/(720*epsilon**4) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","5278":"-23*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 47*f_5/(2592*epsilon) + 1337*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5279":"23*f_3**2/(1620*epsilon) + pi**4*f_3/(32400*epsilon) + 319*f_3/(25920*epsilon) - 295*f_5/(1728*epsilon) + 3613*f_7/(34560*epsilon) - 121*pi**4/(777600*epsilon) + 1163/(51840*epsilon) + 29*pi**6/(979776*epsilon) - 13*f_3**2/(1080*epsilon**2) - 31*f_3/(648*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 67/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","5280":"397*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 277*f_3/(5184*epsilon) - 487*f_5/(5184*epsilon) - 53*f_7/(2880*epsilon) - 23*pi**4/(155520*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(27*epsilon**2) - 179*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5281":"1153*f_3/(622080*epsilon) - 23*f_5/(11520*epsilon) - 19*pi**4/(518400*epsilon) + 250261/(100776960*epsilon) - 41*f_3/(34560*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 87293/(67184640*epsilon**2) - f_3/(4320*epsilon**3) - 61519/(22394880*epsilon**3) + 8299/(1866240*epsilon**4) - 713/(155520*epsilon**5) + 5/(2592*epsilon**6)","5282":"-73*f_3/(2592*epsilon) + 89*f_5/(34560*epsilon) + 49*f_7/(1920*epsilon) - 491231/(134369280*epsilon) + 389*pi**4/(6220800*epsilon) + 17*f_3/(20736*epsilon**2) - 31*pi**4/(1036800*epsilon**2) - 3233/(4478976*epsilon**2) + 7*f_3/(4320*epsilon**3) + 889/(373248*epsilon**3) - 829/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5283":"203*f_3/(17280*epsilon) - 139*f_5/(6912*epsilon) - 199*pi**4/(6220800*epsilon) + 1020121/(134369280*epsilon) + 101*f_3/(20736*epsilon**2) - 43*pi**4/(1036800*epsilon**2) - 11225/(4478976*epsilon**2) + f_3/(4320*epsilon**3) - 1819/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5284":"103*f_3**2/(3240*epsilon) - 319*f_3/(17280*epsilon) - pi**4*f_3/(16200*epsilon) + 1651*f_5/(25920*epsilon) - 2099*f_7/(34560*epsilon) - 7*pi**6/(139968*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 391*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5285":"373*f_3**2/(12960*epsilon) - 859*f_3/(10368*epsilon) - pi**4*f_3/(16200*epsilon) + 367*f_5/(3240*epsilon) - 179*f_7/(6912*epsilon) - pi**6/(15309*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 541*f_3/(12960*epsilon**2) - 4*f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5286":"-43*f_3/(11520*epsilon) - 7*f_5/(17280*epsilon) + 23*pi**4/(3110400*epsilon) + 63203/(33592320*epsilon) + 23*f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 75899/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 13073/(3732480*epsilon**3) - 1219/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","5287":"-103*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 2009*f_3/(25920*epsilon) - 617*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) + 13/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5288":"13*f_3**2/(5760*epsilon) - 2953*f_3/(622080*epsilon) - 43*f_5/(17280*epsilon) - pi**6/(544320*epsilon) + pi**4/(622080*epsilon) + 314737/(44789760*epsilon) + f_3/(5184*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(57600*epsilon**2) + 85/(23328*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 1039/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","5289":"-17*f_3**2/(17280*epsilon) - 12613*f_3/(311040*epsilon) + 3127*f_5/(51840*epsilon) - 3059/(233280*epsilon) - 79*pi**4/(6220800*epsilon) + 11*pi**6/(3265920*epsilon) + 301*f_3/(20736*epsilon**2) - 257*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5290":"47*f_3**2/(17280*epsilon) + 10619*f_3/(311040*epsilon) - 1333*f_5/(51840*epsilon) - 3059/(233280*epsilon) - 29*pi**6/(3265920*epsilon) + 329*pi**4/(6220800*epsilon) - 515*f_3/(20736*epsilon**2) + 143*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5291":"-23*f_3**2/(3456*epsilon) + 8171*f_3/(311040*epsilon) + 2897*f_5/(51840*epsilon) - 49*f_7/(768*epsilon) - 979/(46656*epsilon) - pi**6/(233280*epsilon) + 257*pi**4/(6220800*epsilon) - 371*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 5167/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5292":"-23*f_3**2/(3456*epsilon) - 469*f_3/(311040*epsilon) - 1873*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 979/(46656*epsilon) - pi**6/(233280*epsilon) + 257*pi**4/(6220800*epsilon) - 371*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 5167/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5293":"-f_3**2/(1920*epsilon) + 6313*f_3/(3732480*epsilon) - 47*f_5/(103680*epsilon) - 64243/(33592320*epsilon) - 41*pi**4/(4147200*epsilon) + pi**6/(1632960*epsilon) - 41*f_3/(34560*epsilon**2) + f_5/(2880*epsilon**2) + 1643/(11197440*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 547/(233280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(15552*epsilon**4) - 1/(810*epsilon**5)","5294":"f_3**2/(40*epsilon) - f_3*f_5/(10*epsilon) - 29*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(144*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5295":"f_3**2/(1080*epsilon) - 7*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) + 289*f_5/(1296*epsilon) - 9023*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5296":"f_3**2/(160*epsilon) - 4573*f_3/(124416*epsilon) + 77*f_5/(2880*epsilon) - 19*pi**6/(1088640*epsilon) + 437*pi**4/(6220800*epsilon) + 7351/(373248*epsilon) + 67*f_3/(5760*epsilon**2) - f_5/(120*epsilon**2) - 247/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5297":"-193*f_3**2/(6480*epsilon) - 101*f_3/(10368*epsilon) - pi**4*f_3/(64800*epsilon) + 733*f_5/(12960*epsilon) + 71*f_7/(4320*epsilon) - 23*pi**6/(489888*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 331*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5298":"-389*f_3**2/(12960*epsilon) - 71*f_3/(1152*epsilon) - pi**4*f_3/(64800*epsilon) + 319*f_5/(2880*epsilon) + 571*f_7/(17280*epsilon) - 61*pi**6/(979776*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 481*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5299":"1259*f_3**2/(12960*epsilon) - 17*pi**4*f_3/(64800*epsilon) + 679*f_3/(25920*epsilon) - 745*f_5/(5184*epsilon) - 5*f_7/(96*epsilon) - 49*pi**4/(155520*epsilon) + 13*pi**6/(139968*epsilon) - 17*f_3**2/(1080*epsilon**2) - 49*f_3/(1296*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5300":"173*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 191*f_3/(25920*epsilon) - 185*f_5/(5184*epsilon) - 17*f_7/(2880*epsilon) - 77*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 77*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5301":"-61*f_3**2/(4320*epsilon) - 361*f_3/(124416*epsilon) + 613*f_5/(25920*epsilon) - 17*pi**6/(3265920*epsilon) - 31*pi**4/(6220800*epsilon) + 8189/(1866240*epsilon) - 5*f_3/(1152*epsilon**2) + f_5/(1080*epsilon**2) + 13/(5760*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5302":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 43*f_3/(540*epsilon) - 11*f_5/(216*epsilon) + 49*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5303":"-29*f_3**2/(25920*epsilon) - 653*f_3/(103680*epsilon) - 125*f_5/(31104*epsilon) - 77*pi**4/(4665600*epsilon) - pi**6/(4898880*epsilon) + 10981/(933120*epsilon) + 347*f_3/(31104*epsilon**2) + 11*f_5/(6480*epsilon**2) - 1339/(116640*epsilon**2) + 11*pi**4/(1555200*epsilon**2) - 13*f_3/(1620*epsilon**3) + pi**4/(64800*epsilon**3) + 79/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","5304":"-41*f_3**2/(25920*epsilon) - 1271*f_3/(311040*epsilon) - 47*f_5/(31104*epsilon) - 7*pi**4/(583200*epsilon) - pi**6/(4898880*epsilon) + 6211/(933120*epsilon) + 263*f_3/(31104*epsilon**2) + 11*f_5/(6480*epsilon**2) - 3571/(466560*epsilon**2) + 11*pi**4/(1555200*epsilon**2) - 13*f_3/(1620*epsilon**3) + pi**4/(64800*epsilon**3) + 4/(1215*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","5305":"-11*f_3**2/(8640*epsilon) + 809*f_3/(51840*epsilon) + 1079*f_5/(51840*epsilon) - 2480489/(67184640*epsilon) - pi**6/(653184*epsilon) + pi**4/(622080*epsilon) - 673*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(103680*epsilon**2) + 1348559/(44789760*epsilon**2) + 7*f_3/(864*epsilon**3) - 41561/(7464960*epsilon**3) - 257/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5306":"11*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 271*f_3/(6480*epsilon) - 2617*f_5/(25920*epsilon) + 1679*f_7/(34560*epsilon) - 21629/(622080*epsilon) - 31*pi**4/(388800*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 47*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 11/(17280*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","5307":"47*f_3/(82944*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(12441600*epsilon) + 2962843/(1612431360*epsilon) + 107*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 797/(1049760*epsilon**2) - 7*f_3/(8640*epsilon**3) - 415/(139968*epsilon**3) + 5117/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","5308":"-13*f_3**2/(360*epsilon) - 31*f_3/(540*epsilon) + 59*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(5400*epsilon) + f_3/(45*epsilon**2) - f_5/(36*epsilon**2)","5309":"-233*f_3/(103680*epsilon) - 7*f_5/(17280*epsilon) - 12617/(26873856*epsilon) + pi**4/(1555200*epsilon) - 101*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 20573/(11197440*epsilon**2) + 7*f_3/(2160*epsilon**3) - 6113/(7464960*epsilon**3) - 271/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","5310":"11*f_3**2/(432*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 107*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(72*epsilon) - 9863*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5311":"-23*f_3**2/(1080*epsilon) + 17*f_3/(324*epsilon) - 25*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5312":"f_3**2/(4320*epsilon) - 103*f_3/(23040*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(82944*epsilon) + 84643/(22394880*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 21221/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 13/(10240*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","5313":"31*f_3**2/(8640*epsilon) + 599*f_3/(6480*epsilon) - 4891*f_5/(51840*epsilon) - 1350701/(67184640*epsilon) - 133*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - 1153*f_3/(25920*epsilon**2) + 23*f_5/(864*epsilon**2) + pi**4/(103680*epsilon**2) + 1087631/(44789760*epsilon**2) + 7*f_3/(864*epsilon**3) - 7621/(1492992*epsilon**3) - 257/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5314":"1321*f_3/(207360*epsilon) - 23*f_5/(17280*epsilon) - 158159/(22394880*epsilon) + 41*pi**4/(2073600*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) - 89/(7464960*epsilon**2) - f_3/(480*epsilon**3) + 77/(55296*epsilon**3) - 47/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","5315":"-11*f_3**2/(17280*epsilon) - 1787*f_3/(622080*epsilon) + f_5/(12960*epsilon) - pi**6/(3265920*epsilon) + 547/(311040*epsilon) + 13*pi**4/(345600*epsilon) + 13*f_3/(2880*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(32400*epsilon**2) - 1483/(1244160*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 367/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","5316":"-11*f_3**2/(17280*epsilon) + 751*f_3/(622080*epsilon) + 179*f_5/(25920*epsilon) - 90253/(7464960*epsilon) - pi**6/(3265920*epsilon) + 29*pi**4/(518400*epsilon) + 29*f_3/(4320*epsilon**2) + f_5/(8640*epsilon**2) - 11*pi**4/(259200*epsilon**2) - 3667/(2488320*epsilon**2) - 11*f_3/(2160*epsilon**3) + pi**4/(86400*epsilon**3) + 377/(69120*epsilon**3) + f_3/(720*epsilon**4) - 53/(17280*epsilon**4) + 1/(1440*epsilon**5)","5317":"-7*f_3**2/(405*epsilon) + pi**4*f_3/(32400*epsilon) + 647*f_3/(51840*epsilon) + 1831*f_5/(25920*epsilon) - 1679*f_7/(34560*epsilon) - 7*pi**6/(139968*epsilon) + 331*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 331*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5318":"-11*f_3**2/(17280*epsilon) - 3371*f_3/(622080*epsilon) + f_5/(12960*epsilon) - pi**6/(3265920*epsilon) + 5803/(1244160*epsilon) + 17*pi**4/(345600*epsilon) + 17*f_3/(2880*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(32400*epsilon**2) - 3103/(1244160*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 403/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","5319":"-25*f_3/(82944*epsilon) - 3673/(22394880*epsilon) + 17*pi**4/(4147200*epsilon) + f_3/(17280*epsilon**2) + 229/(3732480*epsilon**2) - 71/(414720*epsilon**3) + 1/(5184*epsilon**4) - 1/(8640*epsilon**5)","5320":"11*f_3/(46080*epsilon) - 1739/(4478976*epsilon) + pi**4/(460800*epsilon) - f_3/(5760*epsilon**2) + 301/(3732480*epsilon**2) - 23/(414720*epsilon**3) + 1/(5184*epsilon**4) - 1/(8640*epsilon**5)","5321":"f_3/(69120*epsilon) - 17/(1399680*epsilon) + pi**4/(230400*epsilon) - f_3/(2880*epsilon**2) + 481/(1866240*epsilon**2) - 47/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","5322":"f_3**2/(160*epsilon) - 1787*f_3/(311040*epsilon) - 11*pi**4*f_3/(388800*epsilon) - 133*f_5/(77760*epsilon) - 5*f_7/(2592*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - 11*f_3**2/(6480*epsilon**2) - 29*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5323":"-25*f_3/(41472*epsilon) - 3673/(11197440*epsilon) + 17*pi**4/(2073600*epsilon) + f_3/(8640*epsilon**2) + 229/(1866240*epsilon**2) - 71/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","5324":"2*f_3**2/(81*epsilon) - 3107*f_3/(17280*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 1357*f_5/(6480*epsilon) - 19*f_7/(17280*epsilon) - pi**6/(17496*epsilon) + 97*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 97*f_3/(2592*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5325":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 43*f_3/(540*epsilon) - 11*f_5/(216*epsilon) + 49*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5326":"-11*f_3**2/(8640*epsilon) + 869*f_3/(51840*epsilon) + 209*f_5/(12960*epsilon) - 3870331/(134369280*epsilon) - 7*pi**4/(311040*epsilon) - pi**6/(653184*epsilon) - 731*f_3/(51840*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(25920*epsilon**2) + 628019/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 15319/(7464960*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5327":"143*f_3**2/(6480*epsilon) - 317*f_3/(17280*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 61*f_5/(1296*epsilon) - 317*f_7/(17280*epsilon) + 11*pi**4/(1555200*epsilon) + 13*pi**6/(489888*epsilon) + 37063/(933120*epsilon) - 11*f_3**2/(2160*epsilon**2) + 11*f_3/(12960*epsilon**2) + 13*f_5/(648*epsilon**2) - 733/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 11/(3240*epsilon**3) - 1/(2160*epsilon**4)","5328":"71*f_3**2/(12960*epsilon) - 3929*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 371*f_5/(6480*epsilon) + 797*f_7/(34560*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) + 397*f_3/(6480*epsilon**2) - 131*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5329":"-47*f_3**2/(17280*epsilon) + 3313*f_3/(311040*epsilon) + 601*f_5/(51840*epsilon) - 740081/(44789760*epsilon) - 323*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 1513*f_3/(103680*epsilon**2) - 53*f_5/(8640*epsilon**2) - 61553/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1411/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5330":"2*f_3**2/(135*epsilon) - 7*f_3/(405*epsilon) - 55*f_5/(648*epsilon) - pi**4/(32400*epsilon) + pi**6/(40824*epsilon) + 1381/(19440*epsilon) - f_3/(270*epsilon**2) + f_5/(54*epsilon**2) - 103/(6480*epsilon**2) + 1/(540*epsilon**3)","5331":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","5332":"259*f_3/(3732480*epsilon) - f_5/(138240*epsilon) + 7*pi**4/(74649600*epsilon) + 91561/(1612431360*epsilon) - 7*f_3/(414720*epsilon**2) - 18539/(268738560*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + f_3/(38880*epsilon**3) - 13/(276480*epsilon**3) + 2249/(11197440*epsilon**4) - 89/(466560*epsilon**5) + 1/(15552*epsilon**6)","5333":"f_3**2/(17280*epsilon) + 233*f_3/(3732480*epsilon) + 91*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) - 101*pi**4/(37324800*epsilon) + 19/(51840*epsilon) - 101*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 31/(116640*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(2592*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","5334":"17*f_3**2/(4320*epsilon) - 4907*f_3/(311040*epsilon) - 17*pi**4*f_3/(388800*epsilon) + 841*f_5/(38880*epsilon) - 5*f_7/(576*epsilon) + 17*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) - 17*f_3**2/(6480*epsilon**2) + 17*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5335":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","5336":"11*f_3**2/(25920*epsilon) - 133*f_3/(103680*epsilon) - pi**4*f_3/(388800*epsilon) + 101*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) - 1189/(746496*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","5337":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","5338":"17*f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 205*f_5/(2592*epsilon) + 189*f_7/(1280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5339":"47*f_3/(1728*epsilon) + 17*f_5/(1080*epsilon) - 25121/(466560*epsilon) + 19*pi**4/(259200*epsilon) + 19*f_3/(2160*epsilon**2) - 1579/(311040*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 29/(3240*epsilon**3) - 1/(432*epsilon**4)","5340":"103*f_3**2/(12960*epsilon) - pi**4*f_3/(25920*epsilon) + 1987*f_3/(25920*epsilon) - 415*f_5/(5184*epsilon) - 19*f_7/(864*epsilon) - 17*pi**4/(97200*epsilon) + 5*pi**6/(139968*epsilon) - f_3**2/(432*epsilon**2) - 17*f_3/(810*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5341":"43*f_3**2/(3240*epsilon) - 3*f_3/(640*epsilon) + pi**4*f_3/(32400*epsilon) - 2753*f_5/(25920*epsilon) - 797*f_7/(34560*epsilon) - 13*pi**6/(979776*epsilon) - 11*pi**4/(388800*epsilon) + 10289/(77760*epsilon) - 13*f_3**2/(1080*epsilon**2) - 17*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - 665/(6912*epsilon**2) - pi**6/(40824*epsilon**2) + 11*pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) - f_5/(54*epsilon**3) + 11/(432*epsilon**3) - 1/(360*epsilon**4)","5342":"-f_3**2/(480*epsilon) + 7*f_3*f_5/(120*epsilon) + 2623*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 793*f_5/(8640*epsilon) - 3871*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 1163/(51840*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 67/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","5343":"959*f_3/(207360*epsilon) + 23*f_5/(34560*epsilon) - 671741/(806215680*epsilon) - 17*pi**4/(6220800*epsilon) - 137*f_3/(51840*epsilon**2) - 886807/(403107840*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 45839/(16796160*epsilon**3) - 53/(38880*epsilon**4) + 11/(29160*epsilon**5) - 1/(19440*epsilon**6)","5344":"5*f_3/(13824*epsilon) - f_5/(7680*epsilon) - 1451/(179159040*epsilon) + pi**4/(6220800*epsilon) - 41*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 275/(4478976*epsilon**2) + f_3/(2160*epsilon**3) + 919/(3732480*epsilon**3) - 119/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","5345":"7*f_3/(69120*epsilon) - 4207/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 7723/(33592320*epsilon**2) + 3529/(5598720*epsilon**3) - 47/(77760*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","5346":"17*f_3**2/(5760*epsilon) - 14671*f_3/(933120*epsilon) - 7*f_5/(1620*epsilon) + pi**6/(1088640*epsilon) + 109*pi**4/(2073600*epsilon) + 295303/(14929920*epsilon) + 181*f_3/(17280*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7961/(466560*epsilon**2) - pi**4/(48600*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 263/(31104*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","5347":"407*f_3/(69120*epsilon) + 23*f_5/(11520*epsilon) - 595267/(134369280*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 41419/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 4547/(1119744*epsilon**3) + 301/(51840*epsilon**4) - 121/(38880*epsilon**5) + 1/(1296*epsilon**6)","5348":"31*f_3/(69120*epsilon) + 11*f_5/(34560*epsilon) - 133163/(26873856*epsilon) - 47*pi**4/(6220800*epsilon) + 121*f_3/(51840*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 142397/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6121/(1866240*epsilon**3) - 1703/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","5349":"77*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 163*f_3/(155520*epsilon) - 15593*f_5/(77760*epsilon) - 19*f_7/(432*epsilon) - 167*pi**4/(1555200*epsilon) + 11*pi**6/(139968*epsilon) + 97477/(622080*epsilon) - f_3**2/(216*epsilon**2) + 337*f_3/(12960*epsilon**2) + 77*f_5/(1296*epsilon**2) - 871/(10368*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 91/(4320*epsilon**3) - 1/(360*epsilon**4)","5350":"-7*f_3**2/(2160*epsilon) - 2683*f_3/(124416*epsilon) + 11*f_5/(1296*epsilon) - 13*pi**6/(3265920*epsilon) + 121*pi**4/(6220800*epsilon) + 141107/(4976640*epsilon) + 1879*f_3/(51840*epsilon**2) + 13*f_5/(2160*epsilon**2) - 61351/(1244160*epsilon**2) - 13*pi**4/(103680*epsilon**2) - 13*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 557/(20736*epsilon**3) + f_3/(360*epsilon**4) - 37/(4320*epsilon**4) + 1/(720*epsilon**5)","5351":"-361*f_3**2/(12960*epsilon) - 2273*f_3/(31104*epsilon) + pi**4*f_3/(12960*epsilon) + 9263*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 65*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 377*f_3/(12960*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5352":"-19*f_3**2/(5760*epsilon) - 5537*f_3/(3732480*epsilon) - 329*f_5/(103680*epsilon) - 27059/(22394880*epsilon) + pi**6/(1088640*epsilon) + 877*pi**4/(37324800*epsilon) + 877*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 14603/(7464960*epsilon**2) - 47*pi**4/(3110400*epsilon**2) - 47*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 109/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 407/(51840*epsilon**4) + 7/(2160*epsilon**5)","5353":"167*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 1321*f_3/(8640*epsilon) - 1399*f_5/(5184*epsilon) + 323*f_7/(34560*epsilon) - 37*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) + 913/(17280*epsilon) - 13*f_3**2/(1080*epsilon**2) - 73*f_3/(648*epsilon**2) + 115*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 127/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","5354":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 139*f_3/(5760*epsilon) - 1243*f_5/(25920*epsilon) + 563*f_7/(17280*epsilon) - 19919/(622080*epsilon) - 277*pi**4/(1555200*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 343*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 461/(51840*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5355":"-173*f_3/(69120*epsilon) - 5*f_5/(6912*epsilon) + 56803/(53747712*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 109819/(44789760*epsilon**2) - f_3/(576*epsilon**3) + 2837/(1866240*epsilon**3) - 3253/(311040*epsilon**4) + 13/(1296*epsilon**5) - 1/(216*epsilon**6)","5356":"17*f_3**2/(144*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7483*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5357":"-f_3**2/(120*epsilon) - 3*f_3*f_5/(80*epsilon) - f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(72*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5358":"-41*f_3**2/(2880*epsilon) + 49331*f_3/(1866240*epsilon) + 971*f_5/(51840*epsilon) - 1519/(51840*epsilon) - pi**6/(136080*epsilon) + 271*pi**4/(6220800*epsilon) - 377*f_3/(51840*epsilon**2) - 23*f_5/(4320*epsilon**2) - 37*pi**4/(1555200*epsilon**2) + 28589/(1866240*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 131/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","5359":"-41*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(2592*epsilon) + 931*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5360":"-5*f_3**2/(1728*epsilon) + 8051*f_3/(622080*epsilon) - 157*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 169*pi**4/(6220800*epsilon) + 1127/(373248*epsilon) + 169*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 83/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5361":"-61*f_3**2/(2592*epsilon) + pi**4*f_3/(32400*epsilon) + 1301*f_3/(51840*epsilon) + 533*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5362":"7*f_3**2/(3456*epsilon) - 14533*f_3/(622080*epsilon) + 119*f_5/(51840*epsilon) - 7*pi**4/(311040*epsilon) + 17*pi**6/(1632960*epsilon) + 24091/(1866240*epsilon) - 125*f_3/(20736*epsilon**2) + 71*f_5/(8640*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","5363":"-f_3**2/(80*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(216*epsilon) - 5*f_5/(1296*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5364":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 2*f_3/(27*epsilon) - 11*f_5/(216*epsilon) + 7*f_7/(120*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5365":"-f_3**2/(17280*epsilon) + 817*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 481/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 7*f_3/(62208*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 59/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5366":"979*f_3/(1244160*epsilon) - f_5/(13824*epsilon) - 105427/(268738560*epsilon) - pi**4/(388800*epsilon) - 19*f_3/(207360*epsilon**2) - 24071/(134369280*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 1363/(5598720*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","5367":"5*f_3**2/(10368*epsilon) - 983*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 5747/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5368":"-17*f_3**2/(180*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 557*f_5/(2592*epsilon) - 7259*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5369":"-f_3**2/(40*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 719*f_5/(2592*epsilon) - 427*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5370":"17*f_3**2/(3456*epsilon) + 10409*f_3/(311040*epsilon) - 181*f_5/(6480*epsilon) - 3059/(233280*epsilon) - 17*pi**6/(1632960*epsilon) + 389*pi**4/(6220800*epsilon) - 563*f_3/(20736*epsilon**2) + 163*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5371":"13*f_3**2/(7776*epsilon) - 1861*f_3/(77760*epsilon) - pi**4*f_3/(388800*epsilon) + 25*f_5/(1728*epsilon) + 359*f_7/(51840*epsilon) - 29*pi**6/(2939328*epsilon) + 37*pi**4/(583200*epsilon) - f_3**2/(6480*epsilon**2) + 37*f_3/(4860*epsilon**2) - 29*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5372":"-f_3**2/(5760*epsilon) - 2435*f_3/(62208*epsilon) + 497*f_5/(8640*epsilon) - 3059/(233280*epsilon) - 19*pi**4/(6220800*epsilon) + pi**6/(544320*epsilon) + 253*f_3/(20736*epsilon**2) - 79*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5373":"-23*f_3**2/(3456*epsilon) + 1879*f_3/(62208*epsilon) + 2657*f_5/(51840*epsilon) - 49*f_7/(768*epsilon) - 979/(46656*epsilon) - pi**6/(233280*epsilon) + 257*pi**4/(6220800*epsilon) - 371*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 5167/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5374":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 17*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(7464960*epsilon) + 2111/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5375":"-649*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 980791/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 359807/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 10211/(33592320*epsilon**3) - 2483/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","5376":"f_3**2/(8640*epsilon) - 1981*f_3/(414720*epsilon) + 1003*f_5/(207360*epsilon) - pi**6/(653184*epsilon) + 34177/(59719680*epsilon) + 19*pi**4/(1382400*epsilon) + 221*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 317/(699840*epsilon**2) + f_3/(8640*epsilon**3) + 1783/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","5377":"29*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 11609/(33592320*epsilon) - f_3/(8640*epsilon**2) - 2875/(6718464*epsilon**2) + 47/(93312*epsilon**3) - 1/(2880*epsilon**4) + 1/(9720*epsilon**5)","5378":"-11*f_3**2/(12960*epsilon) - 1993*f_3/(311040*epsilon) - 53*f_5/(15552*epsilon) - 49*pi**4/(2332800*epsilon) - pi**6/(1399680*epsilon) + 10651/(933120*epsilon) + 1831*f_3/(155520*epsilon**2) + f_5/(405*epsilon**2) - 5941/(466560*epsilon**2) + 11*pi**4/(1555200*epsilon**2) - 13*f_3/(1620*epsilon**3) + pi**4/(64800*epsilon**3) + 11/(2430*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","5379":"-11*f_3**2/(12960*epsilon) - 443*f_3/(103680*epsilon) - 53*f_5/(15552*epsilon) - 43*pi**4/(2332800*epsilon) - pi**6/(1399680*epsilon) + 7849/(933120*epsilon) + 1591*f_3/(155520*epsilon**2) + f_5/(405*epsilon**2) - 1129/(116640*epsilon**2) + 11*pi**4/(1555200*epsilon**2) - 13*f_3/(1620*epsilon**3) + pi**4/(64800*epsilon**3) + 73/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","5380":"-f_3**2/(1920*epsilon) + 8197*f_3/(622080*epsilon) + 89*f_5/(8640*epsilon) - 34147/(933120*epsilon) - pi**6/(544320*epsilon) + 29*pi**4/(1036800*epsilon) + 29*f_3/(8640*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(32400*epsilon**2) - 6739/(2488320*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 1091/(69120*epsilon**3) + f_3/(720*epsilon**4) - 121/(17280*epsilon**4) + 1/(480*epsilon**5)","5381":"f_3**2/(3240*epsilon) - 71*f_3/(138240*epsilon) - 17*f_5/(69120*epsilon) - 21247/(59719680*epsilon) + pi**6/(1959552*epsilon) + 71*pi**4/(12441600*epsilon) + 43*f_3/(69120*epsilon**2) + f_5/(2592*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 4397/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 3079/(3732480*epsilon**3) - 1/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","5382":"7*f_3**2/(17280*epsilon) - 6601*f_3/(622080*epsilon) - 223*f_5/(25920*epsilon) - pi**4/(777600*epsilon) + pi**6/(233280*epsilon) + 31579/(1866240*epsilon) - 361*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 83/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","5383":"f_3**2/(90*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(108*epsilon) - 47*f_5/(1296*epsilon) + 91*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5384":"-289*f_3**2/(12960*epsilon) - 5153*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 697*f_5/(12960*epsilon) + 641*f_7/(6912*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) + 397*f_3/(6480*epsilon**2) - 131*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5385":"-f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(108*epsilon) - f_5/(162*epsilon) + 7*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5386":"-37*f_3**2/(17280*epsilon) - 89*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 3013/(1866240*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 29*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 11/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5387":"f_3**2/(90*epsilon) - 7*f_3*f_5/(108*epsilon) - 11*f_3/(405*epsilon) - 145*f_5/(432*epsilon) + 12509*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","5388":"f_3/(9*epsilon) - f_5/(18*epsilon) - 49*f_7/(480*epsilon) + 13/(432*epsilon) - 1/(180*epsilon**2)","5389":"-77*f_3**2/(17280*epsilon) - 2243*f_3/(124416*epsilon) + 335*f_5/(10368*epsilon) - pi**6/(204120*epsilon) - 1243/(552960*epsilon) + 49*pi**4/(1555200*epsilon) + 19*f_3/(3240*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 151/(207360*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 71/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5390":"-31*f_3**2/(12960*epsilon) - 1469*f_3/(10368*epsilon) + pi**4*f_3/(64800*epsilon) + 5009*f_5/(25920*epsilon) - 599*f_7/(17280*epsilon) - 37*pi**4/(1555200*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) + 697*f_3/(6480*epsilon**2) - 11*f_5/(81*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5391":"-359*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 413*f_3/(51840*epsilon) + 469*f_5/(6480*epsilon) - 1021*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5392":"127*f_3**2/(17280*epsilon) + 449*f_3/(622080*epsilon) - 49*f_5/(10368*epsilon) - 49*f_7/(1920*epsilon) + pi**6/(233280*epsilon) + 17*pi**4/(311040*epsilon) + 14591/(1658880*epsilon) + 29*f_3/(6480*epsilon**2) + 31*f_5/(8640*epsilon**2) - 1529/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 143/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5393":"f_3**2/(5184*epsilon) + 23*f_3/(82944*epsilon) - 457*f_5/(207360*epsilon) + 43*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + 44497/(59719680*epsilon) - 7*f_3/(41472*epsilon**2) + f_5/(2592*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 85/(139968*epsilon**2) + f_3/(8640*epsilon**3) + 1927/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","5394":"11*f_3**2/(25920*epsilon) - 167*f_3/(414720*epsilon) - 481*f_5/(207360*epsilon) + pi**6/(1959552*epsilon) + 17707/(19906560*epsilon) + 133*pi**4/(12441600*epsilon) + 373*f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) - 8341/(5598720*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 1019/(746496*epsilon**3) - 11/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","5395":"-1613*f_3/(2488320*epsilon) + 13*f_5/(34560*epsilon) + pi**4/(1658880*epsilon) + 36149/(134369280*epsilon) + f_3/(3840*epsilon**2) - 2987/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) + 1271/(11197440*epsilon**3) - 593/(1866240*epsilon**4) + 19/(38880*epsilon**5) - 1/(4320*epsilon**6)","5396":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 79*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 647*f_5/(2592*epsilon) - 3199*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5397":"f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 617*f_3/(51840*epsilon) + 109*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5398":"71*f_3**2/(6480*epsilon) - 473*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) - 269*f_5/(5184*epsilon) + 323*f_7/(34560*epsilon) - 13*pi**4/(777600*epsilon) - pi**6/(979776*epsilon) + 6559/(155520*epsilon) - 13*f_3**2/(1080*epsilon**2) - 181*f_3/(25920*epsilon**2) + 49*f_5/(648*epsilon**2) - 709/(20736*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","5399":"-7*f_3**2/(90*epsilon) + f_3*f_5/(40*epsilon) - f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(216*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5400":"f_3**2/(135*epsilon) - 22397*f_3/(622080*epsilon) + 1153*f_5/(25920*epsilon) - 107*pi**6/(3265920*epsilon) + 13589/(1866240*epsilon) + 689*pi**4/(6220800*epsilon) + 47*f_3/(5760*epsilon**2) - 13*f_5/(2160*epsilon**2) - 1/(17280*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5401":"-f_3**2/(1920*epsilon) + 6313*f_3/(3732480*epsilon) - 47*f_5/(103680*epsilon) - 64243/(33592320*epsilon) - 41*pi**4/(4147200*epsilon) + pi**6/(1632960*epsilon) - 41*f_3/(34560*epsilon**2) + f_5/(2880*epsilon**2) + 1643/(11197440*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 547/(233280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(15552*epsilon**4) - 1/(810*epsilon**5)","5402":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 69*f_3/(640*epsilon) - 3*f_3_5/(80*epsilon) + 1573*f_5/(8640*epsilon) - 4459*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) - 11/(1152*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 37/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","5403":"-13*f_3**2/(180*epsilon) + f_3*f_5/(240*epsilon) + 11*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 59*f_5/(432*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5404":"-671*f_3/(2488320*epsilon) - 97*f_5/(207360*epsilon) - pi**4/(2073600*epsilon) + 836563/(1074954240*epsilon) - f_3/(20736*epsilon**2) - 74269/(806215680*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 3827/(67184640*epsilon**3) - 223/(933120*epsilon**4) + 139/(466560*epsilon**5) - 1/(9720*epsilon**6)","5405":"73*f_3/(622080*epsilon) - 19*f_5/(20736*epsilon) + pi**4/(1866240*epsilon) + 72397/(134369280*epsilon) + 137*f_3/(311040*epsilon**2) - 3089/(7464960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - f_3/(3240*epsilon**3) + 1037/(5598720*epsilon**3) - 557/(933120*epsilon**4) + 19/(19440*epsilon**5) - 1/(2160*epsilon**6)","5406":"f_3**2/(640*epsilon) - 817*f_3/(248832*epsilon) - 53*f_5/(34560*epsilon) - pi**6/(544320*epsilon) - 11*pi**4/(2488320*epsilon) + 86477/(11197440*epsilon) - 11*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(115200*epsilon**2) + 1831/(746496*epsilon**2) - f_3/(960*epsilon**3) - 1/(1944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","5407":"11*f_3**2/(17280*epsilon) - 2347*f_3/(622080*epsilon) - f_5/(810*epsilon) - pi**4/(34560*epsilon) + 277/(1866240*epsilon) + pi**6/(3265920*epsilon) - f_3/(288*epsilon**2) - f_5/(8640*epsilon**2) - 1/(4320*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(3240*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5408":"-5*f_3**2/(1728*epsilon) - 233*f_3/(124416*epsilon) + 11*f_5/(10368*epsilon) - 5543/(1866240*epsilon) + pi**4/(248832*epsilon) + pi**6/(1632960*epsilon) + 5*f_3/(10368*epsilon**2) - f_5/(4320*epsilon**2) - 109/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5409":"71*f_3**2/(6480*epsilon) - 53*f_3/(5760*epsilon) - pi**4*f_3/(16200*epsilon) + 391*f_5/(25920*epsilon) + 71*f_7/(34560*epsilon) - 7*pi**6/(139968*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 391*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5410":"91*f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 49*f_5/(1296*epsilon) - 4823*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5411":"-f_3**2/(180*epsilon) - 5*f_3/(648*epsilon) + pi**4/(32400*epsilon) + 293/(9720*epsilon) + f_3/(270*epsilon**2) - 11/(1296*epsilon**2) + 1/(540*epsilon**3)","5412":"73*f_3**2/(17280*epsilon) - 3085*f_3/(62208*epsilon) - 37*f_5/(1620*epsilon) + 49*f_7/(1280*epsilon) - 7*pi**4/(1244160*epsilon) - pi**6/(3265920*epsilon) + 371507/(8957952*epsilon) + 2737*f_3/(103680*epsilon**2) + 37*f_5/(8640*epsilon**2) - 30973/(746496*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1627/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5413":"-503*f_3/(622080*epsilon) + 83*f_5/(5760*epsilon) - 18637/(1866240*epsilon) - pi**6/(241920*epsilon) + 7*pi**4/(129600*epsilon) - 323*f_3/(17280*epsilon**2) - 11*f_5/(1440*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 301/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5414":"11*f_3**2/(432*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 107*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(72*epsilon) - 9863*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5415":"187*f_3/(103680*epsilon) + 25*f_5/(10368*epsilon) - 490079/(134369280*epsilon) + 19*pi**4/(6220800*epsilon) + f_3/(34560*epsilon**2) - pi**4/(311040*epsilon**2) - 7127/(134369280*epsilon**2) + f_3/(5184*epsilon**3) - 5537/(5598720*epsilon**3) + 389/(155520*epsilon**4) - 17/(7776*epsilon**5) + 1/(1296*epsilon**6)","5416":"7*f_3**2/(1080*epsilon) + 5*f_3/(81*epsilon) - 55*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5417":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 341*f_3/(17280*epsilon) - 1693*f_5/(25920*epsilon) + 281*f_7/(5760*epsilon) - 18263/(622080*epsilon) - 277*pi**4/(1555200*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 343*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 389/(51840*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5418":"-943*f_3/(103680*epsilon) - 143*f_5/(17280*epsilon) - 139*pi**4/(3110400*epsilon) + 751127/(33592320*epsilon) + 383*f_3/(25920*epsilon**2) - 872569/(44789760*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 11387/(1492992*epsilon**3) - 2149/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","5419":"59*f_3**2/(12960*epsilon) - 7*f_3/(1728*epsilon) + pi**4*f_3/(64800*epsilon) - 293*f_5/(5184*epsilon) + 299*f_7/(8640*epsilon) - 5*pi**4/(31104*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 25*f_3/(1296*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5420":"-19*f_3**2/(4320*epsilon) - 817*f_3/(124416*epsilon) + 67*f_5/(6480*epsilon) - 17*pi**6/(3265920*epsilon) + 89*pi**4/(6220800*epsilon) + 11609/(1866240*epsilon) + 61*f_3/(17280*epsilon**2) + f_5/(1080*epsilon**2) - 107/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5421":"f_3**2/(180*epsilon) - 7*f_3*f_5/(120*epsilon) - 31*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(144*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5422":"103*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 653*f_3/(8640*epsilon) - 631*f_5/(5184*epsilon) + 79*f_7/(8640*epsilon) - 181*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 37*f_3/(648*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5423":"1253*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) + pi**4/(4478976*epsilon) + 15579379/(14511882240*epsilon) + 31*f_3/(373248*epsilon**2) + pi**4/(18662400*epsilon**2) + 7697/(18895680*epsilon**2) - 7*f_3/(77760*epsilon**3) - 7061/(6298560*epsilon**3) + 12229/(16796160*epsilon**4) - 91/(349920*epsilon**5) + 1/(23328*epsilon**6)","5424":"407*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) - 352601/(1451188224*epsilon) + 49*pi**4/(111974400*epsilon) + f_3/(93312*epsilon**2) - pi**4/(4665600*epsilon**2) + 76943/(120932352*epsilon**2) - f_3/(38880*epsilon**3) - 16507/(20155392*epsilon**3) + 2281/(4199040*epsilon**4) - 47/(233280*epsilon**5) + 1/(29160*epsilon**6)","5425":"-1903*f_3/(5598720*epsilon) + 71*pi**4/(55987200*epsilon) + 3282161/(7255941120*epsilon) + 103*f_3/(933120*epsilon**2) - pi**4/(3110400*epsilon**2) + 28721/(120932352*epsilon**2) - f_3/(25920*epsilon**3) - 72491/(100776960*epsilon**3) + 2227/(4199040*epsilon**4) - 47/(233280*epsilon**5) + 1/(29160*epsilon**6)","5426":"-f_3**2/(720*epsilon) + 3053*f_3/(1244160*epsilon) + 47*f_5/(11520*epsilon) - 169529/(29859840*epsilon) - 13*pi**4/(691200*epsilon) + pi**6/(483840*epsilon) + 47*f_3/(3840*epsilon**2) - 19*f_5/(2880*epsilon**2) - 31067/(4976640*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(172800*epsilon**3) + 277/(46080*epsilon**3) + f_3/(1440*epsilon**4) - 73/(34560*epsilon**4) + 1/(2880*epsilon**5)","5427":"-f_3**2/(120*epsilon) + 8233*f_3/(51840*epsilon) - 33*f_5/(160*epsilon) - 133*f_7/(5760*epsilon) - 43*pi**4/(172800*epsilon) + 1313/(124416*epsilon) + pi**6/(13608*epsilon) + f_3**2/(360*epsilon**2) - 337*f_3/(4320*epsilon**2) + 19*f_5/(144*epsilon**2) - pi**6/(27216*epsilon**2) - 91/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","5428":"-f_3**2/(240*epsilon) - 41371*f_3/(1244160*epsilon) - 1069*f_5/(34560*epsilon) + 49*f_7/(960*epsilon) + 7*pi**4/(691200*epsilon) + pi**6/(483840*epsilon) + 682519/(29859840*epsilon) + 133*f_3/(11520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 88091/(4976640*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(172800*epsilon**3) + 341/(46080*epsilon**3) + f_3/(1440*epsilon**4) - 73/(34560*epsilon**4) + 1/(2880*epsilon**5)","5429":"-31*f_3/(46656*epsilon) + pi**4/(373248*epsilon) + 520261/(483729408*epsilon) + 5*f_3/(15552*epsilon**2) + 100843/(201553920*epsilon**2) + 205/(3359232*epsilon**3) - 409/(279936*epsilon**4) + 19/(12960*epsilon**5) - 1/(1944*epsilon**6)","5430":"-467*f_3/(3732480*epsilon) - 7*f_5/(103680*epsilon) - 1638479/(2418647040*epsilon) - 37*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 78491/(201553920*epsilon**2) + f_3/(12960*epsilon**3) + 31679/(33592320*epsilon**3) - 1471/(1399680*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","5431":"-821*f_3/(207360*epsilon) - 287*f_5/(34560*epsilon) - 31*pi**4/(691200*epsilon) + 482725/(26873856*epsilon) + 29*f_3/(17280*epsilon**2) - 173107/(44789760*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 7*f_3/(2880*epsilon**3) - 3527/(1866240*epsilon**3) - 983/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","5432":"-31*f_3/(46656*epsilon) + pi**4/(373248*epsilon) + 520261/(483729408*epsilon) + 5*f_3/(15552*epsilon**2) + 100843/(201553920*epsilon**2) + 205/(3359232*epsilon**3) - 409/(279936*epsilon**4) + 19/(12960*epsilon**5) - 1/(1944*epsilon**6)","5433":"-f_3**2/(8640*epsilon) - pi**4*f_3/(259200*epsilon) + 409*f_3/(12960*epsilon) - 6211*f_5/(155520*epsilon) - 107*f_7/(10368*epsilon) - pi**4/(12150*epsilon) + 37*pi**6/(1959552*epsilon) - f_3**2/(4320*epsilon**2) - 4*f_3/(405*epsilon**2) + 37*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","5434":"-53*f_3**2/(540*epsilon) - 179*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 7*f_5/(216*epsilon) + 10633*f_7/(51840*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","5435":"109*f_3**2/(2592*epsilon) - 9157*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 49*f_5/(270*epsilon) - 1289*f_7/(34560*epsilon) - pi**6/(489888*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 607*f_3/(6480*epsilon**2) - 155*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5436":"f_3**2/(25920*epsilon) - 827*f_3/(17280*epsilon) - pi**4*f_3/(129600*epsilon) + f_5/(15*epsilon) + 359*f_7/(17280*epsilon) - 55*pi**6/(1959552*epsilon) + 17*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 17*f_3/(1296*epsilon**2) - 55*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5437":"13*f_3**2/(1080*epsilon) + 11*f_3*f_5/(216*epsilon) + 205*f_5/(1296*epsilon) - 3493*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5438":"313757/(100776960*epsilon) - 93023/(44789760*epsilon**2) + 7687/(11197440*epsilon**3) - 41/(311040*epsilon**4) + 1/(77760*epsilon**5)","5439":"107*f_3**2/(38880*epsilon) - 469*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 359*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 5*pi**6/(419904*epsilon) + 169*pi**4/(2332800*epsilon) - f_3**2/(6480*epsilon**2) + 169*f_3/(19440*epsilon**2) - 35*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5440":"-143*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1357*f_3/(51840*epsilon) - 23*f_5/(1620*epsilon) - 359*f_7/(17280*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","5441":"-8783*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 2598961/(1209323520*epsilon) + 131*pi**4/(111974400*epsilon) + 131*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 772175/(241864704*epsilon**2) - f_3/(77760*epsilon**3) - 40333/(22394880*epsilon**3) + 9109/(16796160*epsilon**4) - 1/(10368*epsilon**5) + 1/(116640*epsilon**6)","5442":"-481*f_3/(51840*epsilon) - 7*f_5/(1080*epsilon) + 29*pi**4/(1036800*epsilon) + 616957/(134369280*epsilon) + 29*f_3/(8640*epsilon**2) - 60473/(44789760*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 18733/(3732480*epsilon**3) - 949/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","5443":"-3811*f_3/(2799360*epsilon) - 7*f_5/(155520*epsilon) + 61*pi**4/(27993600*epsilon) + 2310629/(403107840*epsilon) + 61*f_3/(233280*epsilon**2) - 3663451/(403107840*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) + 111541/(22394880*epsilon**3) - 8497/(5598720*epsilon**4) + 43/(155520*epsilon**5) - 1/(38880*epsilon**6)","5444":"47*f_3**2/(432*epsilon) - f_3*f_5/(40*epsilon) - 101*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 61*f_5/(432*epsilon) - 847*f_7/(3840*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5445":"7*f_3**2/(1080*epsilon) - 4*f_3/(81*epsilon) + 35*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","5446":"47*f_3**2/(12960*epsilon) - 5149*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 3773*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 257*f_3/(12960*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5447":"19*f_3**2/(2880*epsilon) + 5455*f_3/(373248*epsilon) + 413*f_5/(51840*epsilon) - 1783*pi**4/(18662400*epsilon) - pi**6/(544320*epsilon) - 3197/(5598720*epsilon) - 1783*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 125/(93312*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 59*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 29/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","5448":"19*f_3**2/(17280*epsilon) + 75133*f_3/(11197440*epsilon) + 35*f_5/(20736*epsilon) - 2737*pi**4/(111974400*epsilon) - pi**6/(3265920*epsilon) + 1387/(1399680*epsilon) - 2737*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(124416*epsilon**2) + 20993/(7464960*epsilon**2) + 5*f_3/(5184*epsilon**3) - 2333/(466560*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 559/(155520*epsilon**4) - 7/(6480*epsilon**5)","5449":"371*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 79327/(22394880*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - 13987/(7464960*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 293/(1244160*epsilon**3) - 73/(20736*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","5450":"-143*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1357*f_3/(51840*epsilon) - 23*f_5/(1620*epsilon) - 359*f_7/(17280*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","5451":"-f_3**2/(40*epsilon) - f_3*f_5/(60*epsilon) + 37*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(216*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5452":"7*f_3**2/(180*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 7*f_5/(2592*epsilon) - 119*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5453":"f_3**2/(17280*epsilon) - 923*f_3/(933120*epsilon) + f_5/(240*epsilon) - 13*pi**6/(3265920*epsilon) - 229*pi**4/(6220800*epsilon) + 15469/(1399680*epsilon) - 229*f_3/(311040*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 1739/(186624*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","5454":"11*f_3**2/(1620*epsilon) - pi**4*f_3/(25920*epsilon) + 1187*f_3/(25920*epsilon) - 53*f_5/(1728*epsilon) - 19*f_7/(864*epsilon) - 49*pi**4/(777600*epsilon) + pi**6/(69984*epsilon) - f_3**2/(432*epsilon**2) - 49*f_3/(6480*epsilon**2) + 7*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5455":"-7*f_3**2/(1920*epsilon) - 1943*f_3/(622080*epsilon) + 649*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - 71791/(1866240*epsilon) - pi**6/(155520*epsilon) + 17*pi**4/(1036800*epsilon) - 209*f_3/(17280*epsilon**2) - 47*f_5/(2880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5456":"-11*f_3/(9720*epsilon) - f_5/(3840*epsilon) + 41*pi**4/(2073600*epsilon) + 596423/(134369280*epsilon) - f_3/(2160*epsilon**2) - 47957/(14929920*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 2717/(1866240*epsilon**3) + 1253/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","5457":"-f_3**2/(5760*epsilon) - 3077*f_3/(1244160*epsilon) + 17*f_5/(34560*epsilon) - 11*pi**4/(2488320*epsilon) + 9959/(11197440*epsilon) + pi**6/(362880*epsilon) - 11*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(115200*epsilon**2) - 133/(3732480*epsilon**2) - f_3/(960*epsilon**3) - 47/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","5458":"71*f_3**2/(17280*epsilon) - 10147*f_3/(622080*epsilon) - f_5/(12960*epsilon) - pi**4/(12960*epsilon) + 31*pi**6/(3265920*epsilon) + 26809/(1866240*epsilon) - f_3/(108*epsilon**2) + 59*f_5/(8640*epsilon**2) - 1/(12960*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5459":"-17*f_3**2/(10368*epsilon) + 24347*f_3/(11197440*epsilon) + 13*f_5/(51840*epsilon) - 131131/(134369280*epsilon) - pi**6/(4898880*epsilon) - 59*pi**4/(37324800*epsilon) - 539*f_3/(311040*epsilon**2) - f_5/(8640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 12739/(5598720*epsilon**2) + 419*f_3/(77760*epsilon**3) - 6149/(933120*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 43/(9720*epsilon**4) - 7/(6480*epsilon**5)","5460":"-43*f_3**2/(17280*epsilon) + 181*f_3/(20736*epsilon) + 133*f_5/(6480*epsilon) - 670933/(14929920*epsilon) + pi**6/(204120*epsilon) + 583*pi**4/(6220800*epsilon) + 161*f_3/(17280*epsilon**2) - 67*f_5/(8640*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 5281/(622080*epsilon**2) - 7*f_3/(540*epsilon**3) + pi**4/(28800*epsilon**3) + 11/(864*epsilon**3) + f_3/(240*epsilon**4) - 1/(144*epsilon**4) + 1/(720*epsilon**5)","5461":"-61*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1589*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5462":"11*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 259*f_3/(6480*epsilon) - 1957*f_5/(25920*epsilon) + 1679*f_7/(34560*epsilon) - 33653/(622080*epsilon) - 31*pi**4/(388800*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 47*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(129600*epsilon**2) + 131/(17280*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","5463":"103*f_3**2/(12960*epsilon) - 731*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2341*f_5/(25920*epsilon) - 5*f_7/(72*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5464":"11*f_3**2/(12960*epsilon) - 451*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 11*f_5/(576*epsilon) + 53*f_7/(2880*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5465":"61*f_3**2/(2592*epsilon) - 4229*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 301*f_5/(2880*epsilon) - 683*f_7/(17280*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5466":"-149*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 1153*f_3/(51840*epsilon) + 521*f_5/(25920*epsilon) - f_7/(48*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5467":"-43*f_3**2/(1296*epsilon) - 1117*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 1057*f_5/(12960*epsilon) + 89*f_7/(1920*epsilon) - pi**6/(69984*epsilon) + 293*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 277*f_3/(6480*epsilon**2) - 13*f_5/(162*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5468":"-19*f_3**2/(12960*epsilon) - 349*f_3/(8640*epsilon) + pi**4*f_3/(64800*epsilon) + 155*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 107*pi**4/(777600*epsilon) - 1/(17280*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 107*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 29/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5469":"-f_3/(320*epsilon) - 169013/(44789760*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) - 7/(11664*epsilon**2) + 1247/(311040*epsilon**3) - 7/(2592*epsilon**4) + 1/(1080*epsilon**5)","5470":"-47*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) - 9625/(107495424*epsilon) - pi**4/(6220800*epsilon) + 13*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) - 217/(4199040*epsilon**2) - f_3/(8640*epsilon**3) + 17/(414720*epsilon**3) - 23/(116640*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","5471":"-7*f_3**2/(120*epsilon) + 17*f_3*f_5/(120*epsilon) - 109*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 641*f_5/(2592*epsilon) - 9667*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5472":"-167*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 1903*f_3/(25920*epsilon) - 287*f_5/(5184*epsilon) - 211*f_7/(8640*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + 7*f_3**2/(2160*epsilon**2) - 29*f_3/(1296*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5473":"23*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 301*f_3/(51840*epsilon) - 469*f_5/(12960*epsilon) + 797*f_7/(34560*epsilon) - 2803/(124416*epsilon) - 127*pi**4/(1555200*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 193*f_3/(12960*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 317/(51840*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5474":"-49*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 529*f_3/(17280*epsilon) - 1063*f_5/(25920*epsilon) + 61*f_7/(8640*epsilon) - 2803/(124416*epsilon) - 277*pi**4/(1555200*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 343*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 317/(51840*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","5475":"89*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 377*f_3/(25920*epsilon) - 55*f_5/(576*epsilon) - 323*f_7/(34560*epsilon) - 11*pi**4/(31104*epsilon) + 193/(51840*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 55*f_3/(1296*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 11/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5476":"-f_3**2/(4320*epsilon) + 851*f_3/(103680*epsilon) - 169*f_5/(20736*epsilon) - pi**4/(23040*epsilon) + pi**6/(326592*epsilon) + 4903/(1119744*epsilon) + f_3/(5760*epsilon**2) + f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 13187/(14929920*epsilon**2) - f_3/(2880*epsilon**3) - 2117/(622080*epsilon**3) - 29/(20736*epsilon**4) + 23/(4320*epsilon**5) - 1/(360*epsilon**6)","5477":"5*f_3**2/(1728*epsilon) + 6691*f_3/(622080*epsilon) - 301*f_5/(51840*epsilon) - 343*pi**4/(6220800*epsilon) - 767/(248832*epsilon) - pi**6/(1632960*epsilon) - 19*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 1487/(207360*epsilon**2) - 7*f_3/(1440*epsilon**3) - 73/(51840*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(360*epsilon**5)","5478":"-71*f_3**2/(12960*epsilon) - 1171*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 467*f_5/(8640*epsilon) - f_7/(216*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5479":"-7*f_3**2/(3456*epsilon) - 31*f_3/(77760*epsilon) + 191*f_5/(103680*epsilon) - pi**6/(3265920*epsilon) + 7711/(9953280*epsilon) + pi**4/(32400*epsilon) + f_3/(270*epsilon**2) + f_5/(8640*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - 17/(155520*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 401/(207360*epsilon**3) + f_3/(720*epsilon**4) - 1/(320*epsilon**4) + 1/(720*epsilon**5)","5480":"7*f_3**2/(1920*epsilon) - 33283*f_3/(622080*epsilon) + 631*f_5/(8640*epsilon) - 23*pi**6/(1088640*epsilon) - 2947/(373248*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - 47*f_5/(2880*epsilon**2) + pi**4/(32400*epsilon**2) + 49/(8640*epsilon**2) + f_3/(270*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5481":"113*f_3**2/(6480*epsilon) - pi**4*f_3/(16200*epsilon) + 269*f_3/(8640*epsilon) - 203*f_5/(1440*epsilon) + 113*f_7/(2880*epsilon) - 181*pi**4/(777600*epsilon) - 581/(124416*epsilon) + 43*pi**6/(489888*epsilon) - f_3**2/(270*epsilon**2) - 181*f_3/(6480*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 419/(51840*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - f_5/(54*epsilon**3) + 13/(1440*epsilon**3) - 1/(360*epsilon**4)","5482":"107*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1051*f_3/(25920*epsilon) - 23*f_5/(192*epsilon) + f_7/(48*epsilon) - 281*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 281*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5483":"221*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 169*f_3/(8640*epsilon) - 1367*f_5/(25920*epsilon) + 13*f_7/(960*epsilon) - 20549/(622080*epsilon) + 13*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 17*f_3/(2592*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(129600*epsilon**2) + 83/(17280*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","5484":"641*f_3/(69120*epsilon) + 7*f_5/(2304*epsilon) - 318635/(26873856*epsilon) + 59*pi**4/(2073600*epsilon) + 59*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 124541/(44789760*epsilon**2) - f_3/(576*epsilon**3) + 5329/(1866240*epsilon**3) - 283/(62208*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","5485":"409*f_3/(34560*epsilon) - 37*f_5/(8640*epsilon) - 922019/(134369280*epsilon) + 17*pi**4/(1036800*epsilon) + 11*f_3/(3456*epsilon**2) - pi**4/(172800*epsilon**2) - 1259/(11197440*epsilon**2) - f_3/(1440*epsilon**3) - 4279/(1866240*epsilon**3) - 13/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","5486":"-277*f_3/(103680*epsilon) + 103*f_5/(8640*epsilon) - 697487/(134369280*epsilon) + pi**4/(69120*epsilon) + 17*f_3/(5760*epsilon**2) - pi**4/(172800*epsilon**2) + 2413/(11197440*epsilon**2) - f_3/(1440*epsilon**3) - 899/(373248*epsilon**3) - 13/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","5487":"11*f_3**2/(8640*epsilon) + 7759*f_3/(622080*epsilon) - 779*f_5/(51840*epsilon) - 379*pi**4/(6220800*epsilon) + pi**6/(408240*epsilon) + 13427/(1866240*epsilon) - 119*f_3/(17280*epsilon**2) + 59*f_5/(4320*epsilon**2) - 11/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5488":"7*f_3**2/(540*epsilon) - 419*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 67*f_5/(216*epsilon) + 24073*f_7/(51840*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","5489":"f_3**2/(180*epsilon) - 19*f_3*f_5/(240*epsilon) - 5*f_3/(48*epsilon) + 3*f_3_5/(80*epsilon) - 79*f_5/(432*epsilon) + 4753*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5490":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 43*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 947*f_5/(2592*epsilon) - 14413*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5491":"-149*f_3**2/(2160*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 191*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(144*epsilon) - 8617*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5492":"7*f_3**2/(640*epsilon) - 337*f_3/(46656*epsilon) + 203*f_5/(51840*epsilon) - 43*pi**4/(1244160*epsilon) - pi**6/(1088640*epsilon) + 229/(139968*epsilon) - 43*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) + 47/(51840*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5493":"1241*f_3**2/(77760*epsilon) - 1721*f_3/(155520*epsilon) - 17*pi**4*f_3/(388800*epsilon) - 167*f_5/(19440*epsilon) - 5*f_7/(576*epsilon) - 29*pi**4/(1166400*epsilon) + 73*pi**6/(5878656*epsilon) - 17*f_3**2/(6480*epsilon**2) - 29*f_3/(9720*epsilon**2) + 73*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5494":"19*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 625*f_5/(2592*epsilon) + 3241*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5495":"7*f_3**2/(5760*epsilon) + 9545*f_3/(559872*epsilon) - 1579*f_5/(155520*epsilon) - 33329/(3359232*epsilon) - 193*pi**4/(3732480*epsilon) + pi**6/(816480*epsilon) - 193*f_3/(31104*epsilon**2) + 23*f_5/(25920*epsilon**2) + 53*pi**4/(4665600*epsilon**2) + 192637/(22394880*epsilon**2) + 53*f_3/(38880*epsilon**3) - 425/(124416*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 23/(31104*epsilon**4) - 1/(12960*epsilon**5)","5496":"-3*f_3**2/(80*epsilon) + pi**4*f_3/(10800*epsilon) + 5959*f_3/(103680*epsilon) - 53*f_5/(8640*epsilon) + 7*f_7/(160*epsilon) - 16387/(311040*epsilon) - 7*pi**4/(345600*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1080*epsilon**2) + pi**4/(43200*epsilon**2) + 1/(90*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5497":"-7*f_3**2/(1920*epsilon) - 23*f_3/(466560*epsilon) + 233*f_5/(10368*epsilon) - 263731/(11197440*epsilon) - pi**6/(272160*epsilon) + 439*pi**4/(6220800*epsilon) + 79*f_3/(51840*epsilon**2) - 23*f_5/(8640*epsilon**2) - 7*pi**4/(311040*epsilon**2) - 1489/(7464960*epsilon**2) - 7*f_3/(2592*epsilon**3) + pi**4/(259200*epsilon**3) + 821/(207360*epsilon**3) + f_3/(2160*epsilon**4) - 79/(51840*epsilon**4) + 1/(4320*epsilon**5)","5498":"-6871*f_3/(103680*epsilon) - 193*f_5/(2880*epsilon) + 43*pi**4/(345600*epsilon) + 334273/(2488320*epsilon) + 19*f_3/(540*epsilon**2) - 317/(7680*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 127/(17280*epsilon**3) - 1/(1440*epsilon**4)","5499":"-211*f_3/(69120*epsilon) - 19*f_5/(17280*epsilon) - 7*pi**4/(2073600*epsilon) + 548843/(134369280*epsilon) - f_3/(2160*epsilon**2) - 8041/(11197440*epsilon**2) - 4277/(1866240*epsilon**3) + 29/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","5500":"-7*f_3**2/(720*epsilon) - 23*f_3/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 31*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5501":"f_3**2/(128*epsilon) + 391*f_3/(124416*epsilon) - 19*f_5/(1080*epsilon) - pi**6/(544320*epsilon) + pi**4/(97200*epsilon) + 1667/(207360*epsilon) + f_3/(810*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 1493/(497664*epsilon**2) - f_3/(360*epsilon**3) + 173/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 1/(480*epsilon**5)","5502":"-193*f_3/(25920*epsilon) - 19*f_5/(3840*epsilon) - pi**4/(2073600*epsilon) + 1692349/(134369280*epsilon) + 299*f_3/(34560*epsilon**2) - 28289/(4478976*epsilon**2) - 17*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) + 1709/(1866240*epsilon**3) - 541/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5503":"-343*f_3/(51840*epsilon) - 371*f_5/(34560*epsilon) - pi**4/(414720*epsilon) + 473837/(26873856*epsilon) + 43*f_3/(3840*epsilon**2) - 39521/(4478976*epsilon**2) - 17*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) + 2141/(1866240*epsilon**3) - 541/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5504":"f_3**2/(90*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(27*epsilon) - 23*f_5/(324*epsilon) + 91*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5505":"7*f_3**2/(180*epsilon) + 3*f_3*f_5/(80*epsilon) - 79*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 731*f_5/(2592*epsilon) - 3899*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5506":"-11*f_3**2/(720*epsilon) - 7*f_3*f_5/(120*epsilon) - 97*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 31*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","5507":"f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 2527*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5508":"f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 209*f_5/(2592*epsilon) - 5929*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5509":"-13*f_3**2/(1620*epsilon) - pi**4*f_3/(25920*epsilon) + 389*f_3/(5760*epsilon) - 799*f_5/(12960*epsilon) - 101*f_7/(5760*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","5510":"-37*f_3**2/(17280*epsilon) - 89*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 3013/(1866240*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 29*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 11/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5511":"f_3**2/(5760*epsilon) - 5917*f_3/(311040*epsilon) + 979*f_5/(17280*epsilon) - 17683/(466560*epsilon) - 187*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) + 857*f_3/(103680*epsilon**2) - 119*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1733/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5512":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) - 29*f_3/(1620*epsilon) - 41*f_5/(216*epsilon) + 3367*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","5513":"7*f_3**2/(2592*epsilon) - 3937*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 617*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 5*pi**6/(139968*epsilon) + 49*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(2592*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5514":"-47*f_3**2/(17280*epsilon) - 6889*f_3/(2799360*epsilon) - 259*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 7721/(4199040*epsilon) + 1267*pi**4/(55987200*epsilon) + 1267*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 1543/(1399680*epsilon**2) - 37*pi**4/(4665600*epsilon**2) - 37*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2916*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","5515":"-f_3**2/(720*epsilon) + 12511*f_3/(622080*epsilon) + 29*f_5/(2160*epsilon) - 49*f_7/(1280*epsilon) - 47*pi**4/(1244160*epsilon) + pi**6/(1088640*epsilon) + 8189/(1866240*epsilon) - 143*f_3/(17280*epsilon**2) + f_5/(180*epsilon**2) + 13/(5760*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5516":"-217*f_3**2/(17280*epsilon) - 5047*f_3/(311040*epsilon) + 409*f_5/(6480*epsilon) - 13903/(466560*epsilon) + pi**6/(3265920*epsilon) + 161*pi**4/(6220800*epsilon) - 107*f_3/(20736*epsilon**2) - 187*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 8377/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5517":"f_3**2/(1152*epsilon) - 14917*f_3/(311040*epsilon) + 269*f_5/(17280*epsilon) + 49*f_7/(768*epsilon) - 13903/(466560*epsilon) - 43*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) + 229*f_3/(20736*epsilon**2) - 119*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 8377/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5518":"-269*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 2387*f_3/(25920*epsilon) - 139*f_5/(1728*epsilon) - 19*f_7/(8640*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5519":"-29*f_3**2/(8640*epsilon) + 3251*f_3/(622080*epsilon) - 89*f_5/(10368*epsilon) - 21761/(1866240*epsilon) + 73*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 73*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 667/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5520":"-271*f_3/(207360*epsilon) - 7*f_5/(103680*epsilon) + 47*pi**4/(18662400*epsilon) + 5139613/(403107840*epsilon) + 47*f_3/(155520*epsilon**2) - 166789/(26873856*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 17761/(5598720*epsilon**3) + 3803/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","5521":"-1963*f_3/(69120*epsilon) + f_5/(1152*epsilon) + 49*f_7/(3840*epsilon) + 7*pi**4/(2073600*epsilon) + 616829/(44789760*epsilon) + 7*f_3/(17280*epsilon**2) - 605/(93312*epsilon**2) + 487/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5522":"f_3**2/(11520*epsilon) + 2453*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) - 2809/(368640*epsilon) + pi**6/(2177280*epsilon) + 233*pi**4/(12441600*epsilon) + 1513*f_3/(622080*epsilon**2) + 7*f_5/(17280*epsilon**2) - 6499/(933120*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 19177/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","5523":"-f_3**2/(160*epsilon) + 809*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) + 967/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 13/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","5524":"209*f_3**2/(12960*epsilon) + pi**4*f_3/(25920*epsilon) + 19*f_3/(120*epsilon) - 2113*f_5/(6480*epsilon) - 859*f_7/(17280*epsilon) - 59*pi**4/(311040*epsilon) + 7*pi**6/(139968*epsilon) + 17249/(124416*epsilon) - 5*f_3**2/(432*epsilon**2) - 211*f_3/(3240*epsilon**2) + 55*f_5/(324*epsilon**2) - 707/(10368*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(1440*epsilon**3) - 1/(720*epsilon**4)","5525":"-f_3**2/(1080*epsilon) - 43*f_3/(1536*epsilon) + 49*f_5/(10368*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + 73*pi**4/(2073600*epsilon) + 596903/(44789760*epsilon) + 73*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) - 11713/(1866240*epsilon**2) + 83/(248832*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5526":"-f_3**2/(17280*epsilon) + 2303*f_3/(139968*epsilon) + 35*f_5/(15552*epsilon) - 1170299/(44789760*epsilon) - 913*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) - 913*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(93312*epsilon**2) + 51229/(2799360*epsilon**2) + 5*f_3/(3888*epsilon**3) - 2893/(466560*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(12960*epsilon**4) - 1/(6480*epsilon**5)","5527":"-17*f_3**2/(17280*epsilon) + 33433*f_3/(622080*epsilon) + 1657*f_5/(51840*epsilon) - 49*f_7/(960*epsilon) - 71791/(1866240*epsilon) - 23*pi**6/(1632960*epsilon) + 61*pi**4/(1036800*epsilon) - 649*f_3/(17280*epsilon**2) + 109*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5528":"-13*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) - 7*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(216*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5529":"-223*f_3**2/(12960*epsilon) - pi**4*f_3/(8100*epsilon) + 409*f_3/(17280*epsilon) + 49*f_5/(4320*epsilon) - 17*f_7/(6912*epsilon) - 5*pi**6/(244944*epsilon) + 383*pi**4/(1555200*epsilon) + 5*f_3**2/(216*epsilon**2) + 7*f_3/(6480*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5530":"95*f_3**2/(2592*epsilon) - 3229*f_3/(25920*epsilon) + pi**4*f_3/(12960*epsilon) - 367*f_5/(5184*epsilon) + 73*f_7/(640*epsilon) - 41*pi**4/(155520*epsilon) + 1951/(51840*epsilon) + 41*pi**6/(979776*epsilon) - 7*f_3**2/(270*epsilon**2) + 11*f_3/(648*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 97/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","5531":"f_3**2/(80*epsilon) - 3*f_3*f_5/(80*epsilon) - 17*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 77*f_5/(864*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","5532":"283*f_3**2/(12960*epsilon) - 4699*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) - 913*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 97*pi**4/(777600*epsilon) - pi**6/(979776*epsilon) + 10289/(77760*epsilon) - 7*f_3**2/(270*epsilon**2) + 341*f_3/(6480*epsilon**2) + 49*f_5/(648*epsilon**2) - 665/(6912*epsilon**2) - pi**6/(40824*epsilon**2) + 11*pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) - f_5/(54*epsilon**3) + 11/(432*epsilon**3) - 1/(360*epsilon**4)","5533":"19*f_3**2/(6480*epsilon) - 12329*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 2719*f_5/(12960*epsilon) + 349*f_7/(3456*epsilon) - 31*pi**6/(489888*epsilon) + 109*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 109*f_3/(2592*epsilon**2) - 31*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5534":"f_3**2/(640*epsilon) - 13243*f_3/(622080*epsilon) - f_5/(960*epsilon) - 7*pi**4/(129600*epsilon) + pi**6/(155520*epsilon) + 9455/(373248*epsilon) - 7*f_3/(1080*epsilon**2) + 13*f_5/(2880*epsilon**2) + 1/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 5/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5535":"-29*f_3**2/(17280*epsilon) - 1681*f_3/(29160*epsilon) + 63*f_5/(640*epsilon) - 50257/(2799360*epsilon) - 29*pi**6/(1632960*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - 13*f_5/(960*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(17280*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5536":"61*f_3**2/(1620*epsilon) - 13769*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 3079*f_5/(12960*epsilon) + 65*f_7/(1152*epsilon) - 31*pi**6/(489888*epsilon) + 109*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 109*f_3/(2592*epsilon**2) - 31*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5537":"91*f_3**2/(17280*epsilon) - 6859*f_3/(116640*epsilon) + 1561*f_5/(17280*epsilon) - 50257/(2799360*epsilon) - 29*pi**6/(1632960*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - 13*f_5/(960*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(17280*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5538":"-2101*f_3/(1866240*epsilon) - f_5/(10368*epsilon) - 5833531/(3627970560*epsilon) - 19*pi**4/(18662400*epsilon) + f_3/(1296*epsilon**2) + pi**4/(3110400*epsilon**2) + 2069891/(1209323520*epsilon**2) - f_3/(6480*epsilon**3) - 40307/(40310784*epsilon**3) + 6161/(16796160*epsilon**4) - 113/(1399680*epsilon**5) + 1/(116640*epsilon**6)","5539":"-f_3**2/(3840*epsilon) + 1265*f_3/(248832*epsilon) + 89*f_5/(17280*epsilon) - 104863/(7464960*epsilon) - pi**6/(1088640*epsilon) + 17*pi**4/(2073600*epsilon) + 17*f_3/(17280*epsilon**2) - f_5/(1920*epsilon**2) - pi**4/(64800*epsilon**2) + 749/(4976640*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(172800*epsilon**3) + 151/(27648*epsilon**3) + f_3/(1440*epsilon**4) - 121/(34560*epsilon**4) + 1/(960*epsilon**5)","5540":"-823*f_3/(622080*epsilon) - f_5/(3456*epsilon) - 1456687/(1209323520*epsilon) - pi**4/(518400*epsilon) - 13*f_3/(34560*epsilon**2) + 25547/(100776960*epsilon**2) + f_3/(1728*epsilon**3) + 19525/(13436928*epsilon**3) - 8707/(5598720*epsilon**4) + 319/(466560*epsilon**5) - 1/(7776*epsilon**6)","5541":"f_3**2/(5760*epsilon) + 3923*f_3/(1244160*epsilon) - 59*f_5/(34560*epsilon) - pi**6/(362880*epsilon) - 7849/(5598720*epsilon) + 169*pi**4/(12441600*epsilon) - f_3/(3840*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) + 2281/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1259/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","5542":"-823*f_3/(622080*epsilon) - f_5/(3456*epsilon) - 1456687/(1209323520*epsilon) - pi**4/(518400*epsilon) - 13*f_3/(34560*epsilon**2) + 25547/(100776960*epsilon**2) + f_3/(1728*epsilon**3) + 19525/(13436928*epsilon**3) - 8707/(5598720*epsilon**4) + 319/(466560*epsilon**5) - 1/(7776*epsilon**6)","5543":"1183*f_3/(622080*epsilon) + f_5/(3456*epsilon) + pi**4/(414720*epsilon) + 343583/(241864704*epsilon) - f_3/(540*epsilon**2) - 211873/(80621568*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 135307/(67184640*epsilon**3) - 4877/(5598720*epsilon**4) + 101/(466560*epsilon**5) - 1/(38880*epsilon**6)","5544":"13*f_3**2/(34560*epsilon) - 433*f_3/(1244160*epsilon) + 121*f_5/(103680*epsilon) - 193*pi**4/(18662400*epsilon) - pi**6/(2177280*epsilon) - 7433/(268738560*epsilon) - 193*f_3/(155520*epsilon**2) - 7*f_5/(17280*epsilon**2) + 1699/(5598720*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 2519/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(15552*epsilon**4) - 1/(1620*epsilon**5)","5545":"-37*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 13*f_3/(135*epsilon) + 7*f_5/(72*epsilon) - 49*f_7/(320*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5546":"13*f_3**2/(120*epsilon) - 17*f_3*f_5/(120*epsilon) - 23*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(216*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5547":"-17*f_3**2/(180*epsilon) + 13*f_3*f_5/(80*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 545*f_5/(2592*epsilon) - 1757*f_7/(6912*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5548":"-11*f_3**2/(90*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 1019*f_5/(2592*epsilon) - 2653*f_7/(6912*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5549":"-f_3**2/(4320*epsilon) - 487*f_3/(20736*epsilon) + 7*f_5/(405*epsilon) - pi**4/(43200*epsilon) + pi**6/(326592*epsilon) + 125411/(16796160*epsilon) - 11*f_3/(5760*epsilon**2) + f_5/(432*epsilon**2) - 12301/(22394880*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 42311/(7464960*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","5550":"-f_3**2/(17280*epsilon) + 853*f_3/(43740*epsilon) + 11*f_5/(15552*epsilon) - 173551/(8957952*epsilon) - 949*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) - 949*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(93312*epsilon**2) + 46693/(2799360*epsilon**2) + 5*f_3/(3888*epsilon**3) - 557/(93312*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(12960*epsilon**4) - 1/(6480*epsilon**5)","5551":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 359*f_3/(17280*epsilon) - 73*f_5/(8640*epsilon) - 61*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 121*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5552":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 13*f_5/(162*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5553":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 59*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5554":"f_3**2/(51840*epsilon) + 259*f_3/(43740*epsilon) + 19*f_5/(2880*epsilon) - 37*pi**4/(1244160*epsilon) - 13*pi**6/(9797760*epsilon) + 6833/(8398080*epsilon) + 275*f_3/(93312*epsilon**2) - f_5/(960*epsilon**2) - 2587/(1399680*epsilon**2) + 19*pi**4/(2332800*epsilon**2) - 7*f_3/(1080*epsilon**3) - pi**4/(777600*epsilon**3) + 19/(7776*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","5555":"41*f_3**2/(12960*epsilon) - 101*f_3/(8640*epsilon) - pi**4*f_3/(12960*epsilon) + 41*f_5/(5184*epsilon) + f_7/(216*epsilon) + pi**6/(979776*epsilon) + 37*pi**4/(777600*epsilon) - f_3**2/(216*epsilon**2) + 37*f_3/(6480*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5556":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 173*f_3/(5760*epsilon) - 17*f_5/(960*epsilon) - 61*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 121*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5557":"-29*f_3**2/(51840*epsilon) - 209*f_3/(13824*epsilon) + 1753*f_5/(155520*epsilon) - 19*pi**6/(9797760*epsilon) - 17*pi**4/(4665600*epsilon) + 16663/(1866240*epsilon) + 241*f_3/(17280*epsilon**2) + f_5/(25920*epsilon**2) - 53/(10368*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5558":"149*f_3/(622080*epsilon) - f_5/(7680*epsilon) - 81697/(268738560*epsilon) + 49*pi**4/(12441600*epsilon) - 7*f_3/(207360*epsilon**2) - 7553/(8957952*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 2809/(3732480*epsilon**3) + 133/(124416*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","5559":"-f_3**2/(384*epsilon) - 1289*f_3/(1244160*epsilon) + 91*f_5/(34560*epsilon) - pi**6/(362880*epsilon) - 191*pi**4/(12441600*epsilon) + 4451/(1244160*epsilon) + 227*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 41*pi**4/(1036800*epsilon**2) - 2221/(829440*epsilon**2) - 41*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 203/(34560*epsilon**3) + f_3/(720*epsilon**4) - 41/(5760*epsilon**4) + 1/(360*epsilon**5)","5560":"-149*f_3/(622080*epsilon) + f_5/(7680*epsilon) - 43*pi**4/(12441600*epsilon) + 13753/(67184640*epsilon) - 43*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9919/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 79/(466560*epsilon**3) + 553/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","5561":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","5562":"f_3**2/(1920*epsilon) + 3667*f_3/(622080*epsilon) - 859*f_5/(51840*epsilon) - 119*pi**4/(4665600*epsilon) + pi**6/(466560*epsilon) + 16663/(1866240*epsilon) + 587*f_3/(51840*epsilon**2) + f_5/(320*epsilon**2) - 53/(10368*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5563":"13*f_3**2/(34560*epsilon) - 433*f_3/(1244160*epsilon) + 121*f_5/(103680*epsilon) - 193*pi**4/(18662400*epsilon) - pi**6/(2177280*epsilon) - 7433/(268738560*epsilon) - 193*f_3/(155520*epsilon**2) - 7*f_5/(17280*epsilon**2) + 1699/(5598720*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 2519/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(15552*epsilon**4) - 1/(1620*epsilon**5)","5564":"-47*f_3**2/(17280*epsilon) - 9661*f_3/(2799360*epsilon) - 259*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 1339*pi**4/(55987200*epsilon) + 31651/(8398080*epsilon) + 1339*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 2317/(1399680*epsilon**2) - 37*pi**4/(4665600*epsilon**2) - 37*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 49/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","5565":"-13*f_3**2/(11520*epsilon) - 443*f_3/(1244160*epsilon) - 17*f_5/(11520*epsilon) + 89933/(89579520*epsilon) + pi**6/(725760*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) + 7*f_5/(5760*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 1477/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 1139/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","5566":"f_3**2/(51840*epsilon) + 259*f_3/(43740*epsilon) + 19*f_5/(2880*epsilon) - 37*pi**4/(1244160*epsilon) - 13*pi**6/(9797760*epsilon) + 6833/(8398080*epsilon) + 275*f_3/(93312*epsilon**2) - f_5/(960*epsilon**2) - 2587/(1399680*epsilon**2) + 19*pi**4/(2332800*epsilon**2) - 7*f_3/(1080*epsilon**3) - pi**4/(777600*epsilon**3) + 19/(7776*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","5567":"61*f_3**2/(8640*epsilon) - 25439*f_3/(1866240*epsilon) + f_5/(1920*epsilon) - 13*pi**6/(1632960*epsilon) + 41*pi**4/(6220800*epsilon) + 81257/(5598720*epsilon) + 137*f_3/(38880*epsilon**2) + f_5/(80*epsilon**2) - 31*pi**4/(777600*epsilon**2) - 41/(11664*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","5568":"-f_3**2/(17280*epsilon) - 5851*f_3/(933120*epsilon) - f_5/(96*epsilon) - 1157/(174960*epsilon) + 13*pi**6/(3265920*epsilon) + 329*pi**4/(6220800*epsilon) - 613*f_3/(155520*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(77760*epsilon**2) + 637/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","5569":"29*f_3/(17280*epsilon) - pi**4/(57600*epsilon) + 36835/(4478976*epsilon) + f_3/(720*epsilon**2) - 9665/(1492992*epsilon**2) + 2227/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","5570":"641*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 937*f_3/(25920*epsilon) - 677*f_5/(5184*epsilon) - 487*f_7/(17280*epsilon) - 191*pi**4/(777600*epsilon) + 121/(10368*epsilon) + 67*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 191*f_3/(6480*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 67/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","5571":"-11*f_3/(1728*epsilon) + 46709/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + 20963/(5598720*epsilon**2) - 23/(8640*epsilon**3) + 7/(7776*epsilon**4) - 1/(6480*epsilon**5)","5572":"-19*f_3/(1920*epsilon) + 19*f_5/(4320*epsilon) + 107/(414720*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - 191/(34560*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(216*epsilon**3) - 1/(720*epsilon**4)","5573":"-229*f_3/(103680*epsilon) - f_5/(2160*epsilon) - 569/(16796160*epsilon) + pi**4/(62208*epsilon) + 5*f_3/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 25787/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11777/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","5574":"343*f_3/(103680*epsilon) + 187*f_5/(8640*epsilon) - 7537/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 47/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5575":"f_3**2/(1620*epsilon) - 8543*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 397*f_5/(2160*epsilon) + 103*f_7/(8640*epsilon) - pi**6/(489888*epsilon) + 173*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 577*f_3/(6480*epsilon**2) - 41*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5576":"-97*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 1787*f_3/(25920*epsilon) - 173*f_5/(1728*epsilon) + 391*f_7/(5760*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5577":"-13*f_3**2/(1296*epsilon) - 12007*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 1933*f_5/(8640*epsilon) + 2029*f_7/(34560*epsilon) + 53*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) + 877*f_3/(6480*epsilon**2) - 209*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5578":"f_3**2/(1920*epsilon) - 1267*f_3/(622080*epsilon) - 59*f_5/(8640*epsilon) - 7*pi**4/(172800*epsilon) + pi**6/(544320*epsilon) + 5587/(1866240*epsilon) - 7*f_3/(1440*epsilon**2) + f_5/(960*epsilon**2) + 7/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1296*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5579":"-101*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 383*f_3/(17280*epsilon) + 89*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5580":"f_3**2/(4320*epsilon) + 206573*f_3/(5598720*epsilon) + 1457*f_5/(155520*epsilon) - 453463/(8957952*epsilon) - 977*pi**4/(18662400*epsilon) - pi**6/(1088640*epsilon) - 2009*f_3/(77760*epsilon**2) - 29*f_5/(12960*epsilon**2) + 109*pi**4/(2332800*epsilon**2) + 5899/(174960*epsilon**2) + 109*f_3/(19440*epsilon**3) - 4429/(466560*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 11/(6480*epsilon**4) - 1/(6480*epsilon**5)","5581":"-307*f_3/(23040*epsilon) - 17*f_5/(5760*epsilon) + 47*pi**4/(2073600*epsilon) + 602717/(44789760*epsilon) + 47*f_3/(17280*epsilon**2) - 6761/(933120*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 443/(248832*epsilon**3) - 67/(20736*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5582":"f_3**2/(3240*epsilon) + pi**4*f_3/(8100*epsilon) + 383*f_3/(1728*epsilon) - 1075*f_5/(5184*epsilon) - 1637*f_7/(34560*epsilon) - 13*pi**6/(979776*epsilon) - 19*pi**4/(777600*epsilon) - 7*f_3**2/(1080*epsilon**2) - 223*f_3/(1620*epsilon**2) + 115*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5583":"23*f_3**2/(240*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(432*epsilon) - 21*f_7/(256*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5584":"-13*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 499*f_3/(12960*epsilon) - 437*f_5/(6480*epsilon) - 359*f_7/(17280*epsilon) - 17*pi**4/(155520*epsilon) + 7793/(622080*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 17*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 7/(2592*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(288*epsilon**3) - 1/(720*epsilon**4)","5585":"f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 2527*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5586":"-11*f_3**2/(144*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 41*f_5/(2592*epsilon) + 4109*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5587":"299*f_3**2/(12960*epsilon) - 367*f_3/(3456*epsilon) - pi**4*f_3/(32400*epsilon) + 1607*f_5/(12960*epsilon) - 1289*f_7/(34560*epsilon) - pi**6/(122472*epsilon) + 203*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 457*f_3/(6480*epsilon**2) - 125*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5588":"75793/(7464960*epsilon) - 817/(1244160*epsilon**2) + 197/(103680*epsilon**3) - 23/(8640*epsilon**4) + 1/(720*epsilon**5)","5589":"-277*f_3**2/(12960*epsilon) - 1999*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 2537*f_5/(12960*epsilon) - 241*f_7/(6912*epsilon) + 23*pi**4/(1555200*epsilon) + 5*pi**6/(489888*epsilon) + 13*f_3**2/(1080*epsilon**2) + 547*f_3/(6480*epsilon**2) - 161*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5590":"-23*f_3**2/(17280*epsilon) - 1261*f_3/(622080*epsilon) - 1061*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(777600*epsilon) + 48121/(1866240*epsilon) - 169*f_3/(103680*epsilon**2) + f_5/(8640*epsilon**2) + pi**4/(345600*epsilon**2) + 703/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 19/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","5591":"-7*f_3**2/(90*epsilon) + f_3*f_5/(40*epsilon) + 29*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 53*f_5/(432*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5592":"885377/(100776960*epsilon) + 23219/(13436928*epsilon**2) - 203939/(22394880*epsilon**3) + 2419/(373248*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","5593":"-407*f_3/(38880*epsilon) - 2*f_5/(135*epsilon) + pi**4/(31104*epsilon) + 121/(14580*epsilon) - f_3/(216*epsilon**2) - pi**4/(64800*epsilon**2) + 2/(405*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","5594":"-11*f_3**2/(135*epsilon) - 5*f_3*f_5/(216*epsilon) + pi**4*f_3/(1350*epsilon) + 1127*f_7/(6480*epsilon) - 7*pi**8/(583200*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","5595":"f_3**2/(2160*epsilon) + 583*f_3/(103680*epsilon) + 97*f_5/(103680*epsilon) - 1449587/(134369280*epsilon) - 7*pi**4/(345600*epsilon) + pi**6/(326592*epsilon) - 29*f_3/(3840*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(69120*epsilon**2) + 276299/(22394880*epsilon**2) + f_3/(288*epsilon**3) - 11467/(1866240*epsilon**3) - 109/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5596":"1357*f_3/(103680*epsilon) - 61*f_5/(34560*epsilon) - 2030843/(134369280*epsilon) - pi**4/(172800*epsilon) - 163*f_3/(11520*epsilon**2) + pi**4/(69120*epsilon**2) + 66319/(4478976*epsilon**2) + f_3/(288*epsilon**3) - 12331/(1866240*epsilon**3) - 109/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5597":"f_3**2/(4320*epsilon) + 3173*f_3/(103680*epsilon) - 2923*f_5/(103680*epsilon) - 197059/(26873856*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(518400*epsilon) - 913*f_3/(34560*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(69120*epsilon**2) + 233099/(22394880*epsilon**2) + f_3/(288*epsilon**3) - 2207/(373248*epsilon**3) - 109/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","5598":"491*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) - f_3/(1728*epsilon) - 397*f_5/(5184*epsilon) - 23*f_7/(8640*epsilon) - 179*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 179*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5599":"-43*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 2507*f_3/(25920*epsilon) - 17*f_5/(576*epsilon) - 293*f_7/(4320*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5600":"-11*f_3**2/(810*epsilon) + pi**4*f_3/(32400*epsilon) + 31*f_3/(2880*epsilon) - 65*f_5/(1728*epsilon) + 967*f_7/(34560*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 13*f_3/(405*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5601":"23*f_3**2/(2160*epsilon) - 4703*f_3/(622080*epsilon) - 233*f_5/(51840*epsilon) - 13003/(1866240*epsilon) + pi**4/(86400*epsilon) + 13*pi**6/(6531840*epsilon) - 9*f_3/(640*epsilon**2) - 13*f_5/(4320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 317/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5602":"13*f_3**2/(8640*epsilon) - 5573*f_3/(622080*epsilon) - 3079*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 59*pi**4/(1244160*epsilon) - 713/(373248*epsilon) + pi**6/(116640*epsilon) - 91*f_3/(17280*epsilon**2) - 11*f_5/(4320*epsilon**2) + 137/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5603":"47*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 71*f_3/(2880*epsilon) - 23*f_5/(576*epsilon) - 191*f_7/(11520*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 13*f_3/(405*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5604":"-91*f_3**2/(2880*epsilon) - 209*f_3/(4320*epsilon) + pi**4*f_3/(14400*epsilon) + 2051*f_5/(17280*epsilon) - 101*f_7/(8640*epsilon) - 29*pi**6/(653184*epsilon) + 7*pi**4/(25920*epsilon) + f_3**2/(120*epsilon**2) + 31*f_3/(540*epsilon**2) - 43*f_5/(432*epsilon**2) - pi**4/(5400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(45*epsilon**3) + f_5/(36*epsilon**3)","5605":"47*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 71*f_3/(2880*epsilon) - 41*f_5/(1728*epsilon) - 1133*f_7/(34560*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 13*f_3/(405*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5606":"-151*f_3**2/(12960*epsilon) - 271*f_3/(3456*epsilon) - pi**4*f_3/(32400*epsilon) + 1247*f_5/(12960*epsilon) + 251*f_7/(34560*epsilon) - pi**6/(122472*epsilon) + 203*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 457*f_3/(6480*epsilon**2) - 125*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5607":"7*f_3**2/(17280*epsilon) - 931*f_3/(622080*epsilon) - 73*f_5/(6480*epsilon) - 13169/(1866240*epsilon) - 19*pi**4/(518400*epsilon) + 11*pi**6/(3265920*epsilon) - 19*f_3/(4320*epsilon**2) + 19*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 13/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5608":"-41*f_3**2/(2592*epsilon) - 181*f_3/(10368*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 529*f_5/(12960*epsilon) + 317*f_7/(17280*epsilon) - 5*pi**6/(139968*epsilon) + 37*pi**4/(311040*epsilon) + 11*f_3**2/(2160*epsilon**2) + 37*f_3/(2592*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5609":"7*f_3**2/(144*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4193*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","5610":"491*f_3**2/(12960*epsilon) - 25*f_3/(1728*epsilon) - pi**4*f_3/(12960*epsilon) - 409*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 179*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 179*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5611":"43*f_3**2/(1080*epsilon) + 5*f_3*f_5/(216*epsilon) + 463*f_5/(1296*epsilon) - 12509*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5612":"73*f_3**2/(8640*epsilon) - pi**4*f_3/(51840*epsilon) + 133*f_3/(2592*epsilon) - 11591*f_5/(155520*epsilon) - 73*f_7/(6480*epsilon) - 11*pi**4/(97200*epsilon) + 17*pi**6/(653184*epsilon) - f_3**2/(864*epsilon**2) - 11*f_3/(810*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","5613":"4*f_3**2/(135*epsilon) + 5*f_3*f_5/(108*epsilon) + pi**4*f_3/(1350*epsilon) - 28*f_7/(405*epsilon) - 7*pi**8/(583200*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","5614":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 223*f_3/(17280*epsilon) + 119*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5615":"f_3**2/(1920*epsilon) + 2143*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 101*pi**4/(3110400*epsilon) - 871/(1866240*epsilon) + pi**6/(544320*epsilon) - 101*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5616":"-79*f_3**2/(1080*epsilon) - 26*f_3*f_5/(135*epsilon) + pi**4*f_3/(5400*epsilon) + 7*f_3_5/(20*epsilon) + 5*f_5/(216*epsilon) + 623*f_7/(6480*epsilon) - 1849*pi**8/(58320000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","5617":"-f_3**2/(2160*epsilon) - 853*f_3/(103680*epsilon) + 31*f_5/(51840*epsilon) - pi**6/(326592*epsilon) + pi**4/(207360*epsilon) + 725609/(67184640*epsilon) + 5*f_3/(3456*epsilon**2) - f_5/(432*epsilon**2) + 4763/(22394880*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 36263/(7464960*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","5618":"-17*f_3**2/(6480*epsilon) - 349*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 1459*f_5/(25920*epsilon) - 397*f_7/(11520*epsilon) - 17*pi**6/(979776*epsilon) + 293*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 277*f_3/(6480*epsilon**2) - 89*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5619":"241*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 3601*f_3/(25920*epsilon) - 763*f_5/(5184*epsilon) - 101*f_7/(2160*epsilon) - 67*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 299*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5620":"103*f_3**2/(12960*epsilon) - 539*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1231*f_5/(25920*epsilon) - 563*f_7/(17280*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5621":"107*f_3**2/(17280*epsilon) + 559*f_3/(14580*epsilon) - 1907*f_5/(51840*epsilon) - 30817/(2799360*epsilon) - 551*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) - 551*f_3/(51840*epsilon**2) + 43*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 263/(51840*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5622":"-151*f_3**2/(12960*epsilon) - 523*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 41*f_5/(1728*epsilon) + 61*f_7/(8640*epsilon) - 23*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 23*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5623":"-151*f_3**2/(12960*epsilon) - 883*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 37*f_5/(1728*epsilon) + 67*f_7/(2880*epsilon) - 23*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 23*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5624":"-67*f_3**2/(12960*epsilon) - 41*f_3/(2880*epsilon) + pi**4*f_3/(64800*epsilon) + 91*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 19*pi**4/(777600*epsilon) + f_3**2/(1080*epsilon**2) + 19*f_3/(6480*epsilon**2) - 5*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5625":"-17*f_3**2/(2880*epsilon) + pi**4*f_3/(43200*epsilon) + 101*f_3/(4320*epsilon) + 887*f_5/(51840*epsilon) - 47*f_7/(1728*epsilon) - 11*pi**6/(653184*epsilon) + pi**4/(129600*epsilon) + f_3**2/(720*epsilon**2) + f_3/(1080*epsilon**2) - 11*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","5626":"f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 917*f_3/(51840*epsilon) + 101*f_5/(25920*epsilon) - 61*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 241*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5627":"7*f_3**2/(3456*epsilon) - 14533*f_3/(622080*epsilon) + 119*f_5/(51840*epsilon) - 7*pi**4/(311040*epsilon) + 17*pi**6/(1632960*epsilon) + 24091/(1866240*epsilon) - 125*f_3/(20736*epsilon**2) + 71*f_5/(8640*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","5628":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 77*f_3/(8640*epsilon) + 223*f_5/(5184*epsilon) - 359*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 19*pi**4/(777600*epsilon) + f_3**2/(1080*epsilon**2) + 19*f_3/(6480*epsilon**2) - 5*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5629":"13*f_3**2/(3240*epsilon) - 23*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) - 19*f_5/(25920*epsilon) + 323*f_7/(34560*epsilon) - 19*pi**6/(979776*epsilon) + 31*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 31*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5630":"7*f_3**2/(17280*epsilon) - 6601*f_3/(622080*epsilon) - 223*f_5/(25920*epsilon) - pi**4/(777600*epsilon) + pi**6/(233280*epsilon) + 31579/(1866240*epsilon) - 361*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 83/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","5631":"-193*f_3**2/(38880*epsilon) - 127*f_3/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 797*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 53*pi**6/(2939328*epsilon) + 113*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 113*f_3/(9720*epsilon**2) - 53*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5632":"7*f_3**2/(120*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 89*f_5/(2592*epsilon) - 91*f_7/(768*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5633":"-19*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 71*f_3/(1080*epsilon) + 29*f_5/(432*epsilon) - 77*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5634":"-f_3**2/(40*epsilon) + pi**4*f_3/(3600*epsilon) + 41*f_3/(1080*epsilon) + 25*f_5/(432*epsilon) - 77*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5635":"-193*f_3**2/(38880*epsilon) - 1183*f_3/(25920*epsilon) + pi**4*f_3/(77760*epsilon) + 821*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 53*pi**6/(2939328*epsilon) + 113*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 113*f_3/(9720*epsilon**2) - 53*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5636":"f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) - 323*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(864*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","5637":"-193*f_3**2/(38880*epsilon) - 1183*f_3/(25920*epsilon) + pi**4*f_3/(77760*epsilon) + 821*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 53*pi**6/(2939328*epsilon) + 113*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 113*f_3/(9720*epsilon**2) - 53*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5638":"-4003*f_3/(699840*epsilon) - 7*f_5/(38880*epsilon) + 5*pi**4/(559872*epsilon) + 96109/(8398080*epsilon) + 25*f_3/(23328*epsilon**2) - 4597/(1399680*epsilon**2) - pi**4/(1166400*epsilon**2) - f_3/(9720*epsilon**3) + 67/(116640*epsilon**3) - 1/(19440*epsilon**4)","5639":"7*f_3**2/(864*epsilon) - 31*f_3/(1536*epsilon) - pi**4*f_3/(21600*epsilon) + 13*f_5/(5760*epsilon) + 7*f_7/(960*epsilon) - 4667/(2488320*epsilon) + 167*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 257*f_3/(17280*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 773/(207360*epsilon**2) - 7*f_3/(1440*epsilon**3) + 41/(5760*epsilon**3) - 1/(480*epsilon**4)","5640":"-f_3**2/(4320*epsilon) + 6689*f_3/(22394880*epsilon) + 7*f_5/(20736*epsilon) - 97*pi**4/(14929920*epsilon) - pi**6/(4354560*epsilon) + 1009733/(537477120*epsilon) - 151*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(1244160*epsilon**2) + 7/(5120*epsilon**2) + 67*f_3/(31104*epsilon**3) - 13429/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 1031/(311040*epsilon**4) - 11/(8640*epsilon**5)","5641":"-197*f_3/(276480*epsilon) - 19*f_5/(51840*epsilon) - pi**4/(1555200*epsilon) + 216359/(358318080*epsilon) - 17*f_3/(69120*epsilon**2) - 49747/(806215680*epsilon**2) + pi**4/(3110400*epsilon**2) + 17*f_3/(51840*epsilon**3) + 8345/(13436928*epsilon**3) - 1667/(1866240*epsilon**4) + 49/(93312*epsilon**5) - 1/(7776*epsilon**6)","5642":"-3*f_3**2/(640*epsilon) + 19487*f_3/(1244160*epsilon) - 251*f_5/(34560*epsilon) - 81733/(29859840*epsilon) - 7*pi**4/(259200*epsilon) - pi**6/(4354560*epsilon) + 47*f_3/(34560*epsilon**2) + f_5/(480*epsilon**2) - pi**4/(51840*epsilon**2) + 7853/(4976640*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 97/(41472*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","5643":"103*f_3**2/(12960*epsilon) - 1043*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1591*f_5/(25920*epsilon) - 563*f_7/(17280*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5644":"-19*f_3**2/(144*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 379*f_5/(2592*epsilon) + 3563*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5645":"7*f_3**2/(72*epsilon) - f_3*f_5/(40*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 659*f_5/(2592*epsilon) - 413*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5646":"11*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 6841*f_3/(51840*epsilon) - 91*f_5/(864*epsilon) - 2123*f_7/(17280*epsilon) - 289*pi**4/(1555200*epsilon) + 37063/(933120*epsilon) + 25*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 289*f_3/(12960*epsilon**2) + 25*f_5/(648*epsilon**2) - 733/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 11/(3240*epsilon**3) - 1/(2160*epsilon**4)","5647":"25*f_3**2/(2592*epsilon) - 4469*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 883*f_5/(8640*epsilon) - 41*f_7/(5760*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5648":"-11*f_3**2/(51840*epsilon) - 77*f_3/(7680*epsilon) - 47*f_5/(155520*epsilon) - 7*pi**4/(933120*epsilon) - pi**6/(2449440*epsilon) + 18487/(1866240*epsilon) + 233*f_3/(17280*epsilon**2) + 31*f_5/(25920*epsilon**2) - 91/(17280*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5649":"25*f_3**2/(2592*epsilon) - 4469*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 883*f_5/(8640*epsilon) - 41*f_7/(5760*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5650":"-f_3**2/(480*epsilon) - 175*f_3/(13824*epsilon) - 29*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - pi**4/(691200*epsilon) + 19265/(4478976*epsilon) - f_3/(5760*epsilon**2) - 11051/(3732480*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 413/(1244160*epsilon**3) - 227/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5651":"f_3**2/(5760*epsilon) - 271*f_3/(622080*epsilon) - 197*f_5/(51840*epsilon) - 161*pi**4/(4665600*epsilon) + pi**6/(1632960*epsilon) + 67417/(4976640*epsilon) - 161*f_3/(38880*epsilon**2) + f_5/(2880*epsilon**2) - 841/(373248*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 1/(240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(432*epsilon**4) - 1/(2160*epsilon**5)","5652":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 3721*f_3/(25920*epsilon) - 847*f_5/(5184*epsilon) - 19*f_7/(8640*epsilon) - 67*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 299*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5653":"-11*f_3**2/(51840*epsilon) - 77*f_3/(7680*epsilon) - 47*f_5/(155520*epsilon) - 7*pi**4/(933120*epsilon) - pi**6/(2449440*epsilon) + 18487/(1866240*epsilon) + 233*f_3/(17280*epsilon**2) + 31*f_5/(25920*epsilon**2) - 91/(17280*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5654":"133*f_3**2/(25920*epsilon) - 913*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 137*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 43*pi**6/(1959552*epsilon) + 11*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 11*f_3/(1296*epsilon**2) - 43*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5655":"-f_3**2/(432*epsilon) + 103*f_3/(12960*epsilon) - 359*f_5/(103680*epsilon) - pi**6/(163296*epsilon) - 78493/(89579520*epsilon) + 13*pi**4/(345600*epsilon) + 67*f_3/(11520*epsilon**2) - f_5/(216*epsilon**2) - 5963/(933120*epsilon**2) + 7*pi**4/(345600*epsilon**2) - f_3/(360*epsilon**3) - 263/(207360*epsilon**3) + 197/(34560*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","5656":"-719*f_3/(207360*epsilon) - f_5/(1728*epsilon) + pi**4/(230400*epsilon) + 321821/(44789760*epsilon) + f_3/(1920*epsilon**2) + 9941/(3732480*epsilon**2) - 10327/(2488320*epsilon**3) - 571/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","5657":"29*f_3**2/(12960*epsilon) - 2303*f_3/(17280*epsilon) + pi**4*f_3/(64800*epsilon) + 1073*f_5/(8640*epsilon) + 67*f_7/(2880*epsilon) + 23*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + 547*f_3/(6480*epsilon**2) - 73*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5658":"103*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 773*f_3/(8640*epsilon) - 619*f_5/(5184*epsilon) - 61*f_7/(8640*epsilon) - 181*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 37*f_3/(648*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5659":"-47*f_3/(8640*epsilon) - f_5/(720*epsilon) + pi**4/(207360*epsilon) + 12191/(2519424*epsilon) + 67*f_3/(17280*epsilon**2) - 11665/(13436928*epsilon**2) + pi**4/(172800*epsilon**2) - 7*f_3/(4320*epsilon**3) - 5945/(2239488*epsilon**3) + 2269/(933120*epsilon**4) - 71/(77760*epsilon**5) + 1/(6480*epsilon**6)","5660":"-133*f_3**2/(38880*epsilon) - 1453*f_3/(77760*epsilon) + pi**4*f_3/(77760*epsilon) + 325*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 41*pi**6/(2939328*epsilon) + 83*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 83*f_3/(9720*epsilon**2) - 41*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5661":"-47*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 1633*f_3/(51840*epsilon) - 583*f_5/(12960*epsilon) - 359*f_7/(51840*epsilon) - 311*pi**4/(4665600*epsilon) + 47*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 311*f_3/(38880*epsilon**2) + 47*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5662":"-5*f_3**2/(1296*epsilon) + pi**4*f_3/(8100*epsilon) + 359*f_3/(1728*epsilon) - 1039*f_5/(5184*epsilon) - 1049*f_7/(34560*epsilon) - 13*pi**6/(979776*epsilon) - 19*pi**4/(777600*epsilon) - 7*f_3**2/(1080*epsilon**2) - 223*f_3/(1620*epsilon**2) + 115*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5663":"-161*f_3**2/(17280*epsilon) + 7829*f_3/(622080*epsilon) - 667*f_5/(25920*epsilon) + 49*f_7/(1920*epsilon) - pi**4/(16200*epsilon) - 4061/(1866240*epsilon) + 11*pi**6/(3265920*epsilon) - f_3/(135*epsilon**2) + 19*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 109/(25920*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5664":"13*f_3**2/(6480*epsilon) - 9263*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 193*f_5/(1440*epsilon) + 1361*f_7/(17280*epsilon) - pi**6/(489888*epsilon) + 173*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 577*f_3/(6480*epsilon**2) - 41*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5665":"-77*f_3**2/(3240*epsilon) + 17*pi**4*f_3/(64800*epsilon) + 25*f_3/(384*epsilon) - 53*f_5/(540*epsilon) + 5*f_7/(96*epsilon) - pi**6/(61236*epsilon) - 149*pi**4/(1555200*epsilon) + 17*f_3**2/(1080*epsilon**2) - 149*f_3/(12960*epsilon**2) - f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5666":"1321*f_3/(207360*epsilon) - 23*f_5/(17280*epsilon) - 158159/(22394880*epsilon) + 41*pi**4/(2073600*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) - 89/(7464960*epsilon**2) - f_3/(480*epsilon**3) + 77/(55296*epsilon**3) - 47/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","5667":"-361*f_3/(69120*epsilon) + 7*f_5/(2880*epsilon) + 13*pi**4/(2073600*epsilon) + 15395/(4478976*epsilon) + 7*f_3/(4320*epsilon**2) - 5425/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 83/(55296*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","5668":"139*f_3**2/(17280*epsilon) + 5407*f_3/(622080*epsilon) - 181*f_5/(6480*epsilon) - 257*pi**4/(3110400*epsilon) + 7679/(1866240*epsilon) + 41*pi**6/(3265920*epsilon) - 257*f_3/(25920*epsilon**2) + 79*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5669":"-653*f_3**2/(12960*epsilon) + 13*pi**4*f_3/(129600*epsilon) + 2683*f_3/(25920*epsilon) - 331*f_5/(5184*epsilon) - 79*f_7/(17280*epsilon) - 19*pi**4/(77760*epsilon) + 5*pi**6/(139968*epsilon) + 13*f_3**2/(2160*epsilon**2) - 19*f_3/(648*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5670":"3*f_3**2/(80*epsilon) - 1259*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - 2*f_5/(45*epsilon) + 7*f_7/(160*epsilon) + 13*pi**4/(51840*epsilon) + 221/(3888*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 19/(1296*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","5671":"157*f_3**2/(2160*epsilon) - 2599*f_3/(12960*epsilon) + 11*pi**4*f_3/(21600*epsilon) - 923*f_5/(12960*epsilon) - 517*f_7/(1440*epsilon) - 25*pi**6/(163296*epsilon) - pi**4/(32400*epsilon) + 62981/(103680*epsilon) + 11*f_3**2/(360*epsilon**2) + 209*f_3/(4320*epsilon**2) - 95*f_5/(432*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 1303/(17280*epsilon**2) - 19*f_3/(90*epsilon**3) + 4*f_5/(9*epsilon**3) - 41/(240*epsilon**3) + 1/(30*epsilon**4)","5672":"-9463*f_3/(77760*epsilon) - 241*f_5/(1440*epsilon) - 19*pi**6/(272160*epsilon) - 47*pi**4/(155520*epsilon) + 851519/(1866240*epsilon) + 1541*f_3/(25920*epsilon**2) + 31*f_5/(240*epsilon**2) - 61889/(311040*epsilon**2) + 77*pi**4/(259200*epsilon**2) + 167*f_3/(2160*epsilon**3) - 815/(10368*epsilon**3) - pi**4/(21600*epsilon**3) - 11*f_3/(180*epsilon**4) + 149/(2160*epsilon**4) - 1/(72*epsilon**5)","5673":"17*f_3**2/(1728*epsilon) - 20051*f_3/(1866240*epsilon) - 19*f_5/(8640*epsilon) - 1463/(829440*epsilon) + pi**6/(816480*epsilon) + 13*pi**4/(414720*epsilon) + 109*f_3/(31104*epsilon**2) + f_5/(1440*epsilon**2) - 4187/(933120*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 43*f_3/(1440*epsilon**3) - pi**4/(129600*epsilon**3) + 5581/(155520*epsilon**3) + 19*f_3/(1080*epsilon**4) - 7/(270*epsilon**4) + 7/(1080*epsilon**5)","5674":"3*f_3**2/(80*epsilon) - 2339*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) + 43*f_5/(720*epsilon) + 7*f_7/(160*epsilon) + 13*pi**4/(51840*epsilon) + 221/(3888*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 19/(1296*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","5675":"3*f_3**2/(80*epsilon) - pi**4*f_3/(3600*epsilon) + 721*f_3/(12960*epsilon) - 157*f_5/(720*epsilon) + 7*f_7/(160*epsilon) + 13*pi**4/(51840*epsilon) + 221/(3888*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 19/(1296*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","5676":"-13*f_3**2/(1920*epsilon) + 2819*f_3/(124416*epsilon) - 49*f_5/(4320*epsilon) - 13*pi**6/(1088640*epsilon) + 7679/(1866240*epsilon) + 151*pi**4/(3110400*epsilon) + 151*f_3/(25920*epsilon**2) - 3*f_5/(320*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5677":"113*f_3/(138240*epsilon) + 17*f_5/(4320*epsilon) - 167*pi**4/(12441600*epsilon) + 15187/(107495424*epsilon) - 167*f_3/(103680*epsilon**2) - 3217/(33592320*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 41813/(11197440*epsilon**3) + 253/(62208*epsilon**4) - 241/(77760*epsilon**5) + 1/(648*epsilon**6)","5678":"-17*f_3**2/(10368*epsilon) + 24347*f_3/(11197440*epsilon) + 13*f_5/(51840*epsilon) - 131131/(134369280*epsilon) - pi**6/(4898880*epsilon) - 59*pi**4/(37324800*epsilon) - 539*f_3/(311040*epsilon**2) - f_5/(8640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 12739/(5598720*epsilon**2) + 419*f_3/(77760*epsilon**3) - 6149/(933120*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 43/(9720*epsilon**4) - 7/(6480*epsilon**5)","5679":"f_3**2/(16*epsilon) + 7*f_3*f_5/(10*epsilon) - pi**4*f_3/(1200*epsilon) - 91*f_3_5/(80*epsilon) - 763*f_7/(6912*epsilon) + 5539*pi**8/(77760000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","5680":"37*f_3**2/(1620*epsilon) - 6697*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 8*f_5/(45*epsilon) - 23*f_7/(864*epsilon) - 25*pi**6/(489888*epsilon) + 17*pi**4/(62208*epsilon) - 7*f_3**2/(2160*epsilon**2) + 85*f_3/(2592*epsilon**2) - 25*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5681":"-f_3**2/(80*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_5/(162*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5682":"-73*f_3**2/(1080*epsilon) - 379*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 11*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 8519*f_7/(25920*epsilon) - 17119*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","5683":"-29*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 3703*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5684":"-13*f_3**2/(5760*epsilon) + 2149*f_3/(622080*epsilon) - f_5/(240*epsilon) + 547/(311040*epsilon) + 19*pi**4/(1036800*epsilon) + pi**6/(362880*epsilon) + 19*f_3/(8640*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(32400*epsilon**2) - 1483/(1244160*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 367/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","5685":"-13*f_3**2/(5760*epsilon) + 113*f_3/(124416*epsilon) - f_5/(240*epsilon) + pi**6/(362880*epsilon) + 31*pi**4/(1036800*epsilon) + 5803/(1244160*epsilon) + 31*f_3/(8640*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(32400*epsilon**2) - 3103/(1244160*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 403/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","5686":"91*f_3**2/(17280*epsilon) - 2221*f_3/(29160*epsilon) + 617*f_5/(5760*epsilon) - 29*pi**6/(1632960*epsilon) - 30817/(2799360*epsilon) + 53*pi**4/(1244160*epsilon) + 53*f_3/(10368*epsilon**2) - 13*f_5/(960*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 263/(51840*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","5687":"-361*f_3/(69120*epsilon) + 7*f_5/(2880*epsilon) + 13*pi**4/(2073600*epsilon) + 15395/(4478976*epsilon) + 7*f_3/(4320*epsilon**2) - 5425/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 83/(55296*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","5688":"13*f_3**2/(17280*epsilon) + 1673*f_3/(207360*epsilon) + 7*f_5/(1920*epsilon) - 13*pi**4/(311040*epsilon) - pi**6/(1088640*epsilon) + 4033/(14929920*epsilon) - 13*f_3/(2592*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(57600*epsilon**2) + 2443/(933120*epsilon**2) + f_3/(480*epsilon**3) - 1229/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(6480*epsilon**4) - 1/(1080*epsilon**5)","5689":"61*f_3**2/(1620*epsilon) - 12329*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 1847*f_5/(6480*epsilon) - 23*f_7/(864*epsilon) - 31*pi**6/(489888*epsilon) + 109*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 109*f_3/(2592*epsilon**2) - 31*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","5690":"25*f_3/(373248*epsilon) + 23*f_5/(69120*epsilon) - 1282543/(604661760*epsilon) + 7*pi**4/(18662400*epsilon) + 343*f_3/(622080*epsilon**2) - 286621/(403107840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - 19*f_3/(25920*epsilon**3) + 27487/(13436928*epsilon**3) - 1147/(699840*epsilon**4) + 437/(466560*epsilon**5) - 1/(3888*epsilon**6)","5691":"-f_3**2/(810*epsilon) - pi**4*f_3/(32400*epsilon) + 103*f_3/(8640*epsilon) - 359*f_5/(25920*epsilon) + 797*f_7/(34560*epsilon) - 27283/(622080*epsilon) - 7*pi**4/(62208*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 35*f_3/(2592*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 71/(25920*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","5692":"43*f_3**2/(5760*epsilon) - 2023*f_3/(622080*epsilon) + f_5/(384*epsilon) - 49*f_7/(1920*epsilon) + pi**6/(362880*epsilon) + 73*pi**4/(1555200*epsilon) + 19487/(1658880*epsilon) + 73*f_3/(12960*epsilon**2) + 7*f_5/(2880*epsilon**2) - 241/(41472*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5693":"f_3**2/(405*epsilon) - 6139*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 763*f_5/(8640*epsilon) + 1679*f_7/(34560*epsilon) - 11*pi**6/(979776*epsilon) + 233*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 427*f_3/(6480*epsilon**2) - 119*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5694":"29*f_3**2/(38880*epsilon) - 1145*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 431*f_5/(5184*epsilon) + 359*f_7/(51840*epsilon) - 65*pi**6/(2939328*epsilon) + 73*pi**4/(583200*epsilon) - f_3**2/(6480*epsilon**2) + 73*f_3/(4860*epsilon**2) - 65*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5695":"29*f_3**2/(51840*epsilon) - 31*f_3/(5598720*epsilon) + 229*f_5/(155520*epsilon) - 221*pi**4/(9331200*epsilon) + pi**6/(979776*epsilon) + 28759/(16796160*epsilon) + 937*f_3/(186624*epsilon**2) - 71*f_5/(25920*epsilon**2) - 7991/(2799360*epsilon**2) + 241*pi**4/(9331200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(388800*epsilon**3) + 4/(1215*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","5696":"-97*f_3/(41472*epsilon) - f_5/(576*epsilon) - pi**4/(2073600*epsilon) + 153527/(44789760*epsilon) - f_3/(17280*epsilon**2) - 12631/(1866240*epsilon**2) + 2287/(1244160*epsilon**3) - 67/(20736*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5697":"-17*f_3**2/(10368*epsilon) + 24347*f_3/(11197440*epsilon) + 13*f_5/(51840*epsilon) - 131131/(134369280*epsilon) - pi**6/(4898880*epsilon) - 59*pi**4/(37324800*epsilon) - 539*f_3/(311040*epsilon**2) - f_5/(8640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 12739/(5598720*epsilon**2) + 419*f_3/(77760*epsilon**3) - 6149/(933120*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 43/(9720*epsilon**4) - 7/(6480*epsilon**5)","5698":"-71*f_3**2/(2160*epsilon) + 35*f_3*f_5/(432*epsilon) + 217*f_5/(2592*epsilon) - 497*f_7/(3240*epsilon) - pi**6/(23328*epsilon) + 7*pi**8/(1166400*epsilon) - 7*f_5/(216*epsilon**2) + 7*f_7/(216*epsilon**2)","5699":"-41*f_3**2/(2592*epsilon) - 1907*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 2339*f_5/(25920*epsilon) + 113*f_7/(1728*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 457*f_3/(6480*epsilon**2) - 35*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5700":"-457*f_3**2/(12960*epsilon) - pi**4*f_3/(8100*epsilon) + 289*f_3/(17280*epsilon) + 139*f_5/(4320*epsilon) + 107*f_7/(11520*epsilon) - 5*pi**6/(244944*epsilon) + 383*pi**4/(1555200*epsilon) + 5*f_3**2/(216*epsilon**2) + 7*f_3/(6480*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5701":"-107*f_3**2/(25920*epsilon) + pi**4*f_3/(25920*epsilon) + 2147*f_3/(51840*epsilon) - 181*f_5/(3456*epsilon) + 23*f_7/(17280*epsilon) - 169*pi**4/(1555200*epsilon) + 29*pi**6/(1959552*epsilon) - 7*f_3**2/(540*epsilon**2) - 43*f_3/(1296*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5702":"41*f_3**2/(25920*epsilon) - 2071*f_3/(51840*epsilon) - pi**4*f_3/(259200*epsilon) + 103*f_5/(3456*epsilon) + 79*f_7/(34560*epsilon) - 5*pi**4/(62208*epsilon) + 31*pi**6/(1959552*epsilon) - f_3**2/(4320*epsilon**2) - 155*f_3/(5184*epsilon**2) + 167*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","5703":"-61*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1589*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5704":"59*f_3**2/(720*epsilon) - 17*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1001*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5705":"-7*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1393*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5706":"341*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 4573*f_3/(25920*epsilon) - 1517*f_5/(5184*epsilon) + 323*f_7/(34560*epsilon) - 103*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) - 13*f_3**2/(1080*epsilon**2) - 19*f_3/(162*epsilon**2) + 103*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","5707":"71*f_3**2/(12960*epsilon) - 3077*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 131*f_5/(6480*epsilon) + 1357*f_7/(34560*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 307*f_3/(6480*epsilon**2) - 95*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5708":"-131*f_3/(103680*epsilon) + f_5/(5760*epsilon) - 407251/(80621568*epsilon) + pi**4/(129600*epsilon) - 43*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 1175797/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 160627/(22394880*epsilon**3) + 5269/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","5709":"37*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 373*f_3/(5760*epsilon) - 469*f_5/(12960*epsilon) - 79*f_7/(1152*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","5710":"-41*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(2592*epsilon) + 931*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","5711":"-11*f_3**2/(1080*epsilon) + 5*f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 5537*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5712":"-11*f_3**2/(1080*epsilon) - 5*f_3*f_5/(108*epsilon) + 7*f_5/(1296*epsilon) + 539*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","5713":"23*f_3/(25920*epsilon) - pi**4/(51840*epsilon) + 54475/(8957952*epsilon) - f_3/(432*epsilon**2) + 3497/(933120*epsilon**2) - 301/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","5714":"23*f_3/(25920*epsilon) - pi**4/(51840*epsilon) + 54475/(8957952*epsilon) - f_3/(432*epsilon**2) + 3497/(933120*epsilon**2) - 301/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","5715":"-31*f_3/(20736*epsilon) - f_5/(1152*epsilon) - pi**4/(414720*epsilon) + 755/(13436928*epsilon) - f_3/(3456*epsilon**2) + 101683/(134369280*epsilon**2) - 721/(746496*epsilon**3) + 1099/(466560*epsilon**4) - 19/(8640*epsilon**5) + 1/(1296*epsilon**6)","5716":"-f_3**2/(240*epsilon) + 29*f_3/(1080*epsilon) - 11*f_5/(864*epsilon) - pi**6/(54432*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - f_5/(72*epsilon**2)","5717":"-13*f_3**2/(720*epsilon) - 8*f_3/(135*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(36*epsilon) + 21*f_7/(320*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","5718":"71*f_3**2/(12960*epsilon) - 1637*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 877*f_5/(12960*epsilon) - 1513*f_7/(34560*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 307*f_3/(6480*epsilon**2) - 95*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5719":"613*f_3**2/(25920*epsilon) + pi**4*f_3/(25920*epsilon) + 1427*f_3/(51840*epsilon) - 233*f_5/(3456*epsilon) - 13*f_7/(1920*epsilon) - 169*pi**4/(1555200*epsilon) + 29*pi**6/(1959552*epsilon) - 7*f_3**2/(540*epsilon**2) - 43*f_3/(1296*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5720":"-11*f_3**2/(51840*epsilon) + 1031*f_3/(69120*epsilon) + 517*f_5/(155520*epsilon) - 133529/(4976640*epsilon) - pi**6/(9797760*epsilon) + 37*pi**4/(9331200*epsilon) - 289*f_3/(17280*epsilon**2) - 41*f_5/(25920*epsilon**2) + pi**4/(31104*epsilon**2) + 185827/(7464960*epsilon**2) + 5*f_3/(1296*epsilon**3) - 2063/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(51840*epsilon**4) - 1/(4320*epsilon**5)","5721":"11*f_3**2/(17280*epsilon) + 299*f_3/(124416*epsilon) + 23*f_5/(12960*epsilon) - 101*pi**4/(3110400*epsilon) - 5173/(1866240*epsilon) + pi**6/(3265920*epsilon) - 101*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) + 17/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","5722":"-119*f_3/(41472*epsilon) - f_5/(1728*epsilon) - pi**4/(414720*epsilon) + 182957/(44789760*epsilon) - f_3/(3456*epsilon**2) - 6293/(933120*epsilon**2) + 2359/(1244160*epsilon**3) - 67/(20736*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5723":"-557*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 333631/(134369280*epsilon) - pi**4/(230400*epsilon) - f_3/(1920*epsilon**2) + pi**4/(518400*epsilon**2) + 8731/(7464960*epsilon**2) + f_3/(4320*epsilon**3) - 839/(746496*epsilon**3) + 1193/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","5724":"7*f_3/(2880*epsilon) + 113*f_5/(51840*epsilon) - 133327/(26873856*epsilon) + 29*pi**4/(6220800*epsilon) + 101*f_3/(34560*epsilon**2) - 420551/(134369280*epsilon**2) - pi**4/(1555200*epsilon**2) - 107*f_3/(25920*epsilon**3) + 27223/(5598720*epsilon**3) + 77/(155520*epsilon**4) - 17/(7776*epsilon**5) + 1/(1296*epsilon**6)","5725":"f_3**2/(480*epsilon) - 13*f_3/(540*epsilon) + pi**4*f_3/(7200*epsilon) + 41*f_5/(432*epsilon) - 7*f_7/(96*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","5726":"f_3**2/(768*epsilon) - 7009*f_3/(1244160*epsilon) + 233*f_5/(34560*epsilon) - 13*pi**4/(691200*epsilon) + pi**6/(1088640*epsilon) + 11927/(2985984*epsilon) - 503*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(76800*epsilon**2) + 2791/(497664*epsilon**2) - 11*f_3/(8640*epsilon**3) - 2251/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","5727":"49*f_3**2/(6480*epsilon) - 833*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 145*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5728":"-f_3**2/(34560*epsilon) + 5491*f_3/(1866240*epsilon) - 13*f_5/(17280*epsilon) - 347009/(53747712*epsilon) + pi**6/(3265920*epsilon) + 227*pi**4/(37324800*epsilon) - 3079*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - pi**4/(2073600*epsilon**2) + 63709/(7464960*epsilon**2) + 11*f_3/(4320*epsilon**3) - 21391/(3732480*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 187/(77760*epsilon**4) - 13/(25920*epsilon**5)","5729":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 409*f_3/(23040*epsilon) - 167*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) - 1303/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 47/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","5730":"-17*f_3**2/(4320*epsilon) - 493*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) + 233*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 1367/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 37/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","5731":"-47*f_3/(3456*epsilon) - 23*f_5/(4320*epsilon) + 7*pi**4/(259200*epsilon) + 47287/(4976640*epsilon) + 7*f_3/(2160*epsilon**2) - 47/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 25/(6912*epsilon**3) - 1/(720*epsilon**4)","5732":"9761*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 13*pi**4/(460800*epsilon) - pi**6/(725760*epsilon) + 3047/(995328*epsilon) - 199*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) - 403/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3529/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","5733":"-f_3**2/(1080*epsilon) + 1963*f_3/(207360*epsilon) - 265*f_5/(20736*epsilon) - 259*pi**4/(6220800*epsilon) + pi**6/(326592*epsilon) + 90629/(16796160*epsilon) - 127*f_3/(51840*epsilon**2) - f_5/(216*epsilon**2) - 20183/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 9301/(1866240*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","5734":"-61*f_3**2/(12960*epsilon) - 235*f_3/(5184*epsilon) + pi**4*f_3/(25920*epsilon) + 53*f_5/(1728*epsilon) + 71*f_7/(8640*epsilon) - 17*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) + f_3**2/(432*epsilon**2) - 661*f_3/(12960*epsilon**2) + 131*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","5735":"46183/(14929920*epsilon) - 637/(2488320*epsilon**2) + 161/(207360*epsilon**3) - 23/(17280*epsilon**4) + 1/(1440*epsilon**5)","5736":"-f_3**2/(1728*epsilon) + 2123*f_3/(622080*epsilon) - 89*f_5/(10368*epsilon) - 12419/(1866240*epsilon) - 19*pi**4/(1244160*epsilon) + 11*pi**6/(1632960*epsilon) - 19*f_3/(10368*epsilon**2) + 19*f_5/(4320*epsilon**2) - 77/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5737":"59*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 328121/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 3697/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 23/(3888*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","5738":"-f_3**2/(4320*epsilon) - 143*f_3/(11520*epsilon) + 89*f_5/(12960*epsilon) - 43*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 994981/(134369280*epsilon) - f_3/(640*epsilon**2) + f_5/(432*epsilon**2) - 55367/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 8383/(1866240*epsilon**3) + 19/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","5739":"f_3**2/(11520*epsilon) - 1967*f_3/(622080*epsilon) + 19*f_5/(17280*epsilon) - pi**6/(1088640*epsilon) - 1427/(4976640*epsilon) + 11*pi**4/(2488320*epsilon) + 883*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 1063/(1244160*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1133/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","5740":"-f_3**2/(11520*epsilon) + 587*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - pi**4/(230400*epsilon) + pi**6/(1088640*epsilon) + 13591/(14929920*epsilon) - 143*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(76800*epsilon**2) + 9419/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) - 1819/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","5741":"f_3**2/(11520*epsilon) + 3001*f_3/(622080*epsilon) - 7*f_5/(5760*epsilon) - 36149/(4976640*epsilon) - pi**6/(1088640*epsilon) + 199*pi**4/(12441600*epsilon) - 557*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 6677/(1244160*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 773/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","5742":"-11*f_3**2/(17280*epsilon) - 1381*f_3/(62208*epsilon) - 187*f_5/(25920*epsilon) - 83*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 401459/(8957952*epsilon) + 2641*f_3/(103680*epsilon**2) + 37*f_5/(8640*epsilon**2) - 168977/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1699/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","5743":"23*f_3**2/(4320*epsilon) - 79*f_3/(4608*epsilon) - pi**4*f_3/(21600*epsilon) + 11*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 4271/(2488320*epsilon) + pi**4/(9216*epsilon) - f_3**2/(360*epsilon**2) + 37*f_3/(1920*epsilon**2) - 91/(13824*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + 163/(17280*epsilon**3) - 1/(480*epsilon**4)","5744":"f_3**2/(72*epsilon) - 2371*f_3/(62208*epsilon) - pi**4*f_3/(21600*epsilon) - 23*f_5/(8640*epsilon) - 7*f_7/(640*epsilon) + 197*pi**4/(3110400*epsilon) + 66701/(1866240*epsilon) - f_3**2/(360*epsilon**2) + 137*f_3/(6480*epsilon**2) - 631/(25920*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + 1/(160*epsilon**3) - 1/(1080*epsilon**4)","5745":"-19*f_3**2/(720*epsilon) + pi**4*f_3/(10800*epsilon) + 1559*f_3/(38880*epsilon) + 7*f_5/(2160*epsilon) - 17*pi**4/(155520*epsilon) - 19/(3645*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 43/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","5746":"53*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 149*f_5/(1296*epsilon) - 7*f_7/(240*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","5747":"-131*f_3/(25920*epsilon) + 61*f_5/(11520*epsilon) - pi**4/(64800*epsilon) - 6431/(17915904*epsilon) + 41*f_3/(34560*epsilon**2) - 18929/(3732480*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) + 359/(622080*epsilon**3) + 107/(20736*epsilon**4) + 23/(4320*epsilon**5) - 1/(144*epsilon**6)","5748":"f_3**2/(2160*epsilon) + 287*f_3/(103680*epsilon) + 127*f_5/(25920*epsilon) - pi**6/(163296*epsilon) - 268073/(134369280*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) - f_5/(216*epsilon**2) - 3427/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 71/(9720*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","5749":"47*f_3**2/(17280*epsilon) + 247*f_3/(103680*epsilon) + 283*f_5/(25920*epsilon) - 191641/(14929920*epsilon) - 13*pi**6/(1632960*epsilon) - pi**4/(248832*epsilon) + 25*f_3/(20736*epsilon**2) - 49*f_5/(8640*epsilon**2) - 7*pi**4/(115200*epsilon**2) + 4247/(414720*epsilon**2) - 11*f_3/(1080*epsilon**3) + 1/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 11/(1080*epsilon**4) + 1/(240*epsilon**5)","5750":"11*f_3**2/(311040*epsilon) + 1693*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 331*pi**4/(55987200*epsilon) - 1703/(11197440*epsilon) + pi**6/(58786560*epsilon) - 331*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 271/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 5/(46656*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5751":"41*f_3/(311040*epsilon) - 273001/(806215680*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 4723/(8398080*epsilon**2) + 233/(373248*epsilon**3) - 61/(233280*epsilon**4) + 1/(19440*epsilon**5)","5752":"33161/(80621568*epsilon) - 32213/(537477120*epsilon**2) + 191/(3359232*epsilon**3) - 523/(2239488*epsilon**4) + 17/(58320*epsilon**5) - 1/(7776*epsilon**6)","5753":"-f_3**2/(34560*epsilon) - 67*f_3/(82944*epsilon) + 67*f_5/(155520*epsilon) - pi**6/(9797760*epsilon) + 30331/(67184640*epsilon) + 173*pi**4/(27993600*epsilon) + 173*f_3/(233280*epsilon**2) - f_5/(17280*epsilon**2) - 2623/(4478976*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 1163/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 53/(155520*epsilon**4) + 1/(12960*epsilon**5)","5754":"-19*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 467/(4199040*epsilon) + f_3/(8640*epsilon**2) - 2299/(11197440*epsilon**2) - 1/(38880*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","5755":"-f_3/(2304*epsilon) + pi**4/(345600*epsilon) + 16777/(33592320*epsilon) + f_3/(2880*epsilon**2) - 3163/(11197440*epsilon**2) - 11/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","5756":"-43*f_3/(311040*epsilon) - pi**4/(6220800*epsilon) + 10283/(89579520*epsilon) - f_3/(51840*epsilon**2) + 523/(2799360*epsilon**2) + 481/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","5757":"-2689/(3732480*epsilon) + 3701/(67184640*epsilon**2) + 25/(139968*epsilon**3) - 73/(466560*epsilon**4) + 1/(19440*epsilon**5)","5758":"-f_3**2/(1920*epsilon) + 583*f_3/(746496*epsilon) + 103*f_5/(103680*epsilon) - 54127/(29859840*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 13*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 587/(622080*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 317/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","5759":"-f_3**2/(5184*epsilon) - 3979*f_3/(3732480*epsilon) - 5*f_5/(3456*epsilon) - 89*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 171623/(67184640*epsilon) - 89*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 11947/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 11/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 71/(77760*epsilon**4) - 1/(3240*epsilon**5)","5760":"-149*f_3/(622080*epsilon) + f_5/(7680*epsilon) - 43*pi**4/(12441600*epsilon) + 13753/(67184640*epsilon) - 43*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9919/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 79/(466560*epsilon**3) + 553/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","5761":"-7*f_3/(38880*epsilon) + f_5/(1152*epsilon) - 29*pi**4/(3110400*epsilon) + 62297/(268738560*epsilon) - 29*f_3/(25920*epsilon**2) + 59/(248832*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 89/(373248*epsilon**3) - 29/(77760*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","5762":"1451*f_3/(1244160*epsilon) - f_5/(3840*epsilon) - 286667/(268738560*epsilon) + pi**4/(2488320*epsilon) - 151*f_3/(103680*epsilon**2) + pi**4/(207360*epsilon**2) + 917/(1866240*epsilon**2) + f_3/(1728*epsilon**3) + 187/(622080*epsilon**3) + 1/(1440*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","5763":"-673*f_3/(5598720*epsilon) - f_5/(69120*epsilon) - 1250353/(4837294080*epsilon) + 77*pi**4/(55987200*epsilon) - f_3/(186624*epsilon**2) - pi**4/(18662400*epsilon**2) + 68539/(161243136*epsilon**2) - f_3/(155520*epsilon**3) - 9793/(16796160*epsilon**3) + 2939/(5598720*epsilon**4) - 59/(233280*epsilon**5) + 1/(19440*epsilon**6)","5764":"149*f_3/(622080*epsilon) - f_5/(7680*epsilon) - 81697/(268738560*epsilon) + 49*pi**4/(12441600*epsilon) - 7*f_3/(207360*epsilon**2) - 7553/(8957952*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 2809/(3732480*epsilon**3) + 133/(124416*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","5765":"-643*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) - 940889/(14511882240*epsilon) + 19*pi**4/(111974400*epsilon) + 19*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 584257/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 56987/(100776960*epsilon**3) + 2129/(3359232*epsilon**4) - 7/(19440*epsilon**5) + 1/(11664*epsilon**6)","5766":"23*f_3/(233280*epsilon) - 7*f_5/(207360*epsilon) - 2055601/(4837294080*epsilon) + pi**4/(3110400*epsilon) - 41*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 508727/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 11917/(16796160*epsilon**3) + 3083/(5598720*epsilon**4) - 59/(233280*epsilon**5) + 1/(19440*epsilon**6)","5767":"5*f_3**2/(10368*epsilon) + 313*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 2633/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5768":"-2027*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) + 59*pi**4/(74649600*epsilon) + 189595/(322486272*epsilon) + 59*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 1751/(16796160*epsilon**2) - f_3/(51840*epsilon**3) - 4583/(33592320*epsilon**3) - 169/(699840*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","5769":"13*f_3**2/(17280*epsilon) - 1271*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 4747/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 103/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5770":"-7*f_3**2/(1620*epsilon) - 803*f_3/(155520*epsilon) + pi**4*f_3/(48600*epsilon) + 487*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 23*pi**6/(1959552*epsilon) + pi**4/(20736*epsilon) + f_3**2/(810*epsilon**2) + 5*f_3/(864*epsilon**2) - 23*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5771":"-f_3/(20736*epsilon) - 184883/(268738560*epsilon) + pi**4/(414720*epsilon) + f_3/(3456*epsilon**2) - 11/(699840*epsilon**2) - 107/(207360*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","5772":"-13*f_3/(17280*epsilon) + 20263/(134369280*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 809/(5598720*epsilon**2) - 151/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","5773":"133*f_3**2/(103680*epsilon) - 19601*f_3/(3732480*epsilon) + 137*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 1195/(2239488*epsilon) + 11*pi**4/(1036800*epsilon) + 11*f_3/(8640*epsilon**2) + f_5/(51840*epsilon**2) - 11/(15552*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5774":"-f_3**2/(20736*epsilon) - 17297*f_3/(3732480*epsilon) + 53*f_5/(12960*epsilon) - pi**6/(1224720*epsilon) + 1195/(2239488*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) - 29*f_5/(51840*epsilon**2) - 11/(15552*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5775":"-13*f_3**2/(2160*epsilon) + 5339*f_3/(622080*epsilon) - 197*f_5/(5184*epsilon) + 49*f_7/(1280*epsilon) - 287*pi**4/(6220800*epsilon) - 3203/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) - 287*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) + pi**4/(34560*epsilon**2) + 479/(155520*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5776":"f_3**2/(4320*epsilon) - 517*f_3/(155520*epsilon) + f_5/(3240*epsilon) - pi**6/(816480*epsilon) + 37*pi**4/(1555200*epsilon) + 7747/(1244160*epsilon) + 37*f_3/(12960*epsilon**2) + f_5/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 419/(311040*epsilon**2) - f_3/(180*epsilon**3) - 59/(25920*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(144*epsilon**4) + 1/(180*epsilon**5)","5777":"683*f_3/(207360*epsilon) + 19*f_5/(3840*epsilon) - 127993/(13436928*epsilon) + 13*pi**4/(518400*epsilon) + 59*f_3/(34560*epsilon**2) - pi**4/(38400*epsilon**2) + 40777/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 271/(93312*epsilon**3) - 85/(62208*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","5778":"269*f_3/(622080*epsilon) - 50537/(89579520*epsilon) - pi**4/(1244160*epsilon) - f_3/(10368*epsilon**2) - 647/(8957952*epsilon**2) + 911/(2985984*epsilon**3) + 37/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5779":"13*f_3**2/(103680*epsilon) + 181*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 59*pi**4/(11197440*epsilon) - 2669/(11197440*epsilon) - pi**6/(6531840*epsilon) - 59*f_3/(93312*epsilon**2) - 7*f_5/(51840*epsilon**2) + 203/(699840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5780":"41*f_3/(311040*epsilon) - 142753/(806215680*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 761/(1679616*epsilon**2) + 1093/(1866240*epsilon**3) - 61/(233280*epsilon**4) + 1/(19440*epsilon**5)","5781":"11*f_3**2/(311040*epsilon) + 161*f_3/(746496*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) - 809/(11197440*epsilon) + pi**6/(58786560*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 17/(174960*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5782":"-5*f_3**2/(1728*epsilon) + pi**4*f_3/(77760*epsilon) + 313*f_3/(62208*epsilon) + 1277*f_5/(155520*epsilon) - f_7/(288*epsilon) - 5*pi**6/(653184*epsilon) - 5831/(3732480*epsilon) + 11*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 11*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1/(405*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(864*epsilon**3) + 1/(4320*epsilon**4)","5783":"119*f_3**2/(25920*epsilon) - 1973*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) + 47*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) - 19*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(810*epsilon**2) - 19*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5784":"-11*f_3**2/(3240*epsilon) - 773*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 397*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 17*pi**6/(1959552*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 61*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5785":"37*f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 7*f_3/(311040*epsilon) - 1841*f_5/(155520*epsilon) + f_7/(288*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5786":"4003*f_3/(622080*epsilon) + 19*f_5/(12960*epsilon) - 1295633/(161243136*epsilon) - 23*pi**4/(9331200*epsilon) - 847*f_3/(155520*epsilon**2) + pi**4/(388800*epsilon**2) + 1090367/(201553920*epsilon**2) + 19*f_3/(12960*epsilon**3) - 12107/(16796160*epsilon**3) - 397/(466560*epsilon**4) + 61/(116640*epsilon**5) - 1/(9720*epsilon**6)","5787":"-19*f_3**2/(2880*epsilon) + 12611*f_3/(1866240*epsilon) - 259*f_5/(51840*epsilon) + pi**6/(544320*epsilon) + 343*pi**4/(6220800*epsilon) + 1411/(207360*epsilon) - 89*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 10723/(1866240*epsilon**2) - 37*pi**4/(1555200*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 199/(31104*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","5788":"-7*f_3/(8640*epsilon) - 24929/(5598720*epsilon) - pi**4/(86400*epsilon) - f_3/(720*epsilon**2) + 5803/(1866240*epsilon**2) - 13/(38880*epsilon**3) - 31/(12960*epsilon**4) + 1/(540*epsilon**5)","5789":"11*f_3**2/(2880*epsilon) - 39353*f_3/(622080*epsilon) + 1667*f_5/(17280*epsilon) - 17*pi**6/(544320*epsilon) - 1487/(373248*epsilon) + 509*pi**4/(6220800*epsilon) + 5*f_3/(384*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5790":"-29*f_3/(8640*epsilon) - pi**4/(86400*epsilon) + 19463/(2799360*epsilon) - f_3/(720*epsilon**2) + 1463/(373248*epsilon**2) - 47/(19440*epsilon**3) - 31/(12960*epsilon**4) + 1/(540*epsilon**5)","5791":"13*f_3**2/(17280*epsilon) - 15031*f_3/(11197440*epsilon) - 181*f_5/(103680*epsilon) + pi**6/(3265920*epsilon) + 253*pi**4/(37324800*epsilon) + 33787/(33592320*epsilon) + 253*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 125/(186624*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(25920*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","5792":"139*f_3**2/(25920*epsilon) - 1517*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) - 223*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(810*epsilon**2) - 59*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5793":"-f_3**2/(103680*epsilon) + 73483*f_3/(67184640*epsilon) + 469*f_5/(1866240*epsilon) - 146479/(201553920*epsilon) - 2539*pi**4/(671846400*epsilon) - pi**6/(19595520*epsilon) - 2539*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) + 67*pi**4/(55987200*epsilon**2) + 4327/(16796160*epsilon**2) + 67*f_3/(466560*epsilon**3) - 91/(1399680*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 1/(116640*epsilon**4)","5794":"f_3**2/(2592*epsilon) - 16543*f_3/(11197440*epsilon) - 41*f_5/(17280*epsilon) + 11*pi**6/(19595520*epsilon) + 277*pi**4/(37324800*epsilon) + 74989/(33592320*epsilon) + 277*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 1039/(933120*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2880*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","5795":"49*f_3**2/(12960*epsilon) - pi**4*f_3/(77760*epsilon) + 517*f_3/(311040*epsilon) - 763*f_5/(77760*epsilon) + f_7/(1296*epsilon) - 29*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(1296*epsilon**2) - 29*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5796":"-23*f_3/(25920*epsilon) + pi**4/(518400*epsilon) + 56551/(134369280*epsilon) + f_3/(4320*epsilon**2) - 205/(1119744*epsilon**2) - 151/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","5797":"-43*f_3/(311040*epsilon) - pi**4/(6220800*epsilon) + 10283/(89579520*epsilon) - f_3/(51840*epsilon**2) + 523/(2799360*epsilon**2) + 481/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","5798":"5*f_3**2/(10368*epsilon) + 1609*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 37*pi**4/(37324800*epsilon) + 3929/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 211/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5799":"-5*f_3**2/(10368*epsilon) + 2627*f_3/(3732480*epsilon) + 113*f_5/(103680*epsilon) - 54127/(29859840*epsilon) + pi**6/(9797760*epsilon) + 11*pi**4/(7464960*epsilon) + 11*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 587/(622080*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 317/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","5800":"-7*f_3/(20736*epsilon) + pi**4/(2073600*epsilon) + 49019/(89579520*epsilon) + f_3/(17280*epsilon**2) + 173/(559872*epsilon**2) + 337/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","5801":"-43*f_3/(311040*epsilon) - pi**4/(6220800*epsilon) + 10283/(89579520*epsilon) - f_3/(51840*epsilon**2) + 523/(2799360*epsilon**2) + 481/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","5802":"-f_3/(2592*epsilon) - 7*f_5/(23040*epsilon) + 50917/(179159040*epsilon) - f_3/(4608*epsilon**2) - pi**4/(691200*epsilon**2) + 2581/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 487/(3732480*epsilon**3) - 191/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","5803":"19*f_3/(31104*epsilon) + f_5/(648*epsilon) - 6371/(3732480*epsilon) + pi**4/(311040*epsilon) + f_3/(2592*epsilon**2) - 193/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","5804":"23*f_3/(62208*epsilon) - f_5/(5184*epsilon) - 45991/(268738560*epsilon) - pi**4/(622080*epsilon) - f_3/(5184*epsilon**2) + 5219/(26873856*epsilon**2) + 1687/(5598720*epsilon**3) + 251/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","5805":"19*f_3/(31104*epsilon) + f_5/(648*epsilon) - 6371/(3732480*epsilon) + pi**4/(311040*epsilon) + f_3/(2592*epsilon**2) - 193/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","5806":"-f_3/(2592*epsilon) - 7*f_5/(23040*epsilon) + 50917/(179159040*epsilon) - f_3/(4608*epsilon**2) - pi**4/(691200*epsilon**2) + 2581/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 487/(3732480*epsilon**3) - 191/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","5807":"-2027*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) + 59*pi**4/(74649600*epsilon) + 189595/(322486272*epsilon) + 59*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 1751/(16796160*epsilon**2) - f_3/(51840*epsilon**3) - 4583/(33592320*epsilon**3) - 169/(699840*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","5808":"-91*f_3**2/(3240*epsilon) - 11*f_3/(960*epsilon) + pi**4*f_3/(16200*epsilon) + 173*f_5/(5184*epsilon) + 13*f_7/(34560*epsilon) - 89*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5809":"-f_3**2/(960*epsilon) - 1117*f_3/(622080*epsilon) - f_5/(128*epsilon) - 167*pi**4/(6220800*epsilon) - 2573/(1866240*epsilon) + pi**6/(77760*epsilon) - 167*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 83/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5810":"-13*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 361*f_3/(12960*epsilon) - 287*f_5/(6480*epsilon) - 359*f_7/(17280*epsilon) - 17*pi**4/(155520*epsilon) + 3473/(622080*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 17*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 17/(12960*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(288*epsilon**3) - 1/(720*epsilon**4)","5811":"79*f_3**2/(17280*epsilon) - 907*f_3/(124416*epsilon) - 23*f_5/(1296*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(204120*epsilon) + 11*pi**4/(345600*epsilon) + 7825/(373248*epsilon) + 11*f_3/(103680*epsilon**2) - 29*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","5812":"-29*f_3**2/(8640*epsilon) + 3251*f_3/(622080*epsilon) - 89*f_5/(10368*epsilon) - 21761/(1866240*epsilon) + 73*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 73*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 667/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5813":"-f_3**2/(5760*epsilon) - 1043*f_3/(1244160*epsilon) + 11*f_5/(6912*epsilon) - 337*pi**4/(12441600*epsilon) + pi**6/(362880*epsilon) + 2227/(368640*epsilon) - 337*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(69120*epsilon**2) + 9559/(2488320*epsilon**2) - f_3/(576*epsilon**3) - 697/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(360*epsilon**4) + 1/(480*epsilon**5)","5814":"31*f_3**2/(12960*epsilon) - 551*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) - 149*f_5/(25920*epsilon) + 359*f_7/(8640*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5815":"37*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 1159*f_3/(311040*epsilon) - 613*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5816":"-101*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 15883/(89579520*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 9523/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 371/(7464960*epsilon**3) + 1/(1536*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","5817":"-7*f_3**2/(17280*epsilon) + 3841*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - 11443/(11197440*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 35/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5818":"-f_3**2/(576*epsilon) + pi**4*f_3/(77760*epsilon) + 703*f_3/(155520*epsilon) + 13*f_5/(31104*epsilon) - f_7/(1296*epsilon) - pi**6/(217728*epsilon) + 83/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(2880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","5819":"-402713/(3627970560*epsilon) + 179813/(2418647040*epsilon**2) - 81893/(201553920*epsilon**3) + 3983/(8398080*epsilon**4) - 307/(1399680*epsilon**5) + 1/(23328*epsilon**6)","5820":"-11*f_3/(186624*epsilon) - 30707/(201553920*epsilon) + pi**4/(9331200*epsilon) + f_3/(77760*epsilon**2) + 5131/(22394880*epsilon**2) - 1267/(5598720*epsilon**3) + 11/(93312*epsilon**4) - 1/(38880*epsilon**5)","5821":"f_3**2/(34560*epsilon) + 449*f_3/(746496*epsilon) - 97*f_5/(155520*epsilon) - 331*pi**4/(55987200*epsilon) - 797/(11197440*epsilon) + pi**6/(9797760*epsilon) - 331*f_3/(466560*epsilon**2) + f_5/(17280*epsilon**2) + 37/(139968*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5822":"-127651/(201553920*epsilon) + 4109/(8957952*epsilon**2) - 2791/(11197440*epsilon**3) + 77/(933120*epsilon**4) - 1/(77760*epsilon**5)","5823":"-f_3/(12960*epsilon) + 83*f_5/(103680*epsilon) - 2490409/(2418647040*epsilon) - pi**4/(622080*epsilon) + 61*f_3/(103680*epsilon**2) - 164941/(403107840*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 48307/(33592320*epsilon**3) - 3673/(2799360*epsilon**4) + 59/(77760*epsilon**5) - 1/(4860*epsilon**6)","5824":"25*f_3/(373248*epsilon) + 23*f_5/(69120*epsilon) - 1282543/(604661760*epsilon) + 7*pi**4/(18662400*epsilon) + 343*f_3/(622080*epsilon**2) - 286621/(403107840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - 19*f_3/(25920*epsilon**3) + 27487/(13436928*epsilon**3) - 1147/(699840*epsilon**4) + 437/(466560*epsilon**5) - 1/(3888*epsilon**6)","5825":"49*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 100865/(40310784*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) - 161239/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 1933/(5598720*epsilon**3) + 2051/(933120*epsilon**4) - 11/(2592*epsilon**5) + 1/(324*epsilon**6)","5826":"1967*f_3/(1244160*epsilon) - 23*f_5/(11520*epsilon) - pi**4/(1382400*epsilon) + 1481869/(806215680*epsilon) - f_3/(540*epsilon**2) - 100211/(134369280*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 19027/(11197440*epsilon**3) + 1909/(933120*epsilon**4) - 43/(25920*epsilon**5) + 1/(1620*epsilon**6)","5827":"9521/(201553920*epsilon) - 116813/(806215680*epsilon**2) + 51449/(67184640*epsilon**3) - 961/(933120*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","5828":"-11*f_3**2/(311040*epsilon) - 323*f_3/(248832*epsilon) + 31*f_5/(155520*epsilon) - pi**6/(58786560*epsilon) + 2165/(4478976*epsilon) + 101*pi**4/(11197440*epsilon) + 101*f_3/(93312*epsilon**2) + f_5/(155520*epsilon**2) - 4811/(4976640*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(1555200*epsilon**3) + 2599/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 77/(311040*epsilon**4) + 1/(25920*epsilon**5)","5829":"11*f_3**2/(311040*epsilon) + 2581*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 343*pi**4/(55987200*epsilon) - 2051/(11197440*epsilon) + pi**6/(58786560*epsilon) - 343*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 541/(1399680*epsilon**2) + 7*f_3/(19440*epsilon**3) - 37/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5830":"-11*f_3/(138240*epsilon) + f_5/(34560*epsilon) - 13673/(134369280*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 6149/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 203/(22394880*epsilon**3) - 431/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","5831":"-29*f_3**2/(103680*epsilon) + 16327*f_3/(3732480*epsilon) - 7*f_5/(960*epsilon) - pi**4/(622080*epsilon) + 3941/(11197440*epsilon) + 11*pi**6/(4898880*epsilon) - f_3/(5184*epsilon**2) + 91*f_5/(51840*epsilon**2) - 149/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 11/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5832":"-19*f_3/(622080*epsilon) - pi**4/(1555200*epsilon) + 71963/(806215680*epsilon) - f_3/(12960*epsilon**2) - 10511/(67184640*epsilon**2) + 1711/(5598720*epsilon**3) - 91/(466560*epsilon**4) + 1/(19440*epsilon**5)","5833":"77*f_3**2/(103680*epsilon) + 2459*f_3/(746496*epsilon) - 353*f_5/(51840*epsilon) + 3941/(11197440*epsilon) + 17*pi**4/(3110400*epsilon) + 19*pi**6/(19595520*epsilon) + 17*f_3/(25920*epsilon**2) + 41*f_5/(51840*epsilon**2) - 149/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 11/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5834":"269*f_3/(622080*epsilon) - 50537/(89579520*epsilon) - pi**4/(1244160*epsilon) - f_3/(10368*epsilon**2) - 647/(8957952*epsilon**2) + 911/(2985984*epsilon**3) + 37/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5835":"49*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 100865/(40310784*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) - 161239/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 1933/(5598720*epsilon**3) + 2051/(933120*epsilon**4) - 11/(2592*epsilon**5) + 1/(324*epsilon**6)","5836":"-649*f_3/(466560*epsilon) - f_5/(1728*epsilon) - pi**4/(373248*epsilon) + 74803/(302330880*epsilon) - 31*f_3/(31104*epsilon**2) + 79079/(100776960*epsilon**2) + f_3/(864*epsilon**3) + 3245/(6718464*epsilon**3) - 4591/(2799360*epsilon**4) + 247/(233280*epsilon**5) - 1/(3888*epsilon**6)","5837":"11*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(777600*epsilon) + 1079329/(403107840*epsilon) - 11*f_3/(6480*epsilon**2) + pi**4/(518400*epsilon**2) + 74257/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 661/(699840*epsilon**3) + 143/(93312*epsilon**4) - 17/(3240*epsilon**5) + 1/(324*epsilon**6)","5838":"73*f_3/(155520*epsilon) - 53*f_5/(51840*epsilon) - 37*pi**4/(4665600*epsilon) + 9049/(7558272*epsilon) - 73*f_3/(155520*epsilon**2) - 109277/(201553920*epsilon**2) + pi**4/(388800*epsilon**2) + f_3/(3240*epsilon**3) + 14801/(16796160*epsilon**3) - 1913/(1399680*epsilon**4) + 11/(12960*epsilon**5) - 1/(4860*epsilon**6)","5839":"11*f_3**2/(103680*epsilon) - 2287*f_3/(3732480*epsilon) + 19*f_5/(8640*epsilon) - 11*pi**4/(777600*epsilon) - 4997/(7464960*epsilon) + pi**6/(19595520*epsilon) - 11*f_3/(6480*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + 19159/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 97/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(34560*epsilon**4) - 1/(8640*epsilon**5)","5840":"-11*f_3**2/(311040*epsilon) - 569*f_3/(1244160*epsilon) + f_5/(12960*epsilon) - pi**6/(58786560*epsilon) + 30331/(67184640*epsilon) + 79*pi**4/(13996800*epsilon) + 79*f_3/(116640*epsilon**2) + f_5/(155520*epsilon**2) - 2623/(4478976*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 1163/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 53/(155520*epsilon**4) + 1/(12960*epsilon**5)","5841":"37*f_3/(77760*epsilon) - f_5/(5184*epsilon) - 37757/(89579520*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - 4531/(44789760*epsilon**2) + 4267/(14929920*epsilon**3) + 37/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5842":"61*f_3/(207360*epsilon) - f_5/(5760*epsilon) - 13*pi**4/(2073600*epsilon) + 239/(14929920*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 247/(414720*epsilon**2) + f_3/(4320*epsilon**3) - 1/(2160*epsilon**3) + 1/(8640*epsilon**4)","5843":"161*f_3/(207360*epsilon) - 17*f_5/(25920*epsilon) - 13*pi**4/(2073600*epsilon) + 239/(14929920*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 247/(414720*epsilon**2) + f_3/(4320*epsilon**3) - 1/(2160*epsilon**3) + 1/(8640*epsilon**4)","5844":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(48600*epsilon) + 227*f_3/(31104*epsilon) - 149*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) - 7*pi**4/(1555200*epsilon) - 49/(311040*epsilon) + f_3**2/(810*epsilon**2) - 7*f_3/(12960*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","5845":"-11*f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 606769/(2418647040*epsilon) + f_3/(155520*epsilon**2) + 3265/(10077696*epsilon**2) - 5287/(16796160*epsilon**3) + 77/(699840*epsilon**4) - 1/(58320*epsilon**5)","5846":"-17*f_3**2/(5184*epsilon) + pi**4*f_3/(77760*epsilon) + 547*f_3/(155520*epsilon) + 289*f_5/(31104*epsilon) - f_7/(288*epsilon) - 17*pi**6/(1959552*epsilon) - 61/(311040*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 17/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","5847":"103*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 691*f_3/(25920*epsilon) - 521*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5848":"31*f_3**2/(1080*epsilon) - 2077*f_3/(25920*epsilon) - pi**4*f_3/(10800*epsilon) - 23*f_5/(2160*epsilon) - 7*f_7/(960*epsilon) + 23*pi**4/(129600*epsilon) + 49831/(829440*epsilon) - f_3**2/(180*epsilon**2) + 23*f_3/(1080*epsilon**2) - 4519/(207360*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 29/(5760*epsilon**3) - 1/(1440*epsilon**4)","5849":"-229*f_3/(103680*epsilon) - f_5/(2160*epsilon) - 569/(16796160*epsilon) + pi**4/(62208*epsilon) + 5*f_3/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 25787/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11777/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","5850":"-f_3**2/(90*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 557*f_5/(2592*epsilon) - 1729*f_7/(6912*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","5851":"-11*f_3**2/(360*epsilon) - 3*f_3*f_5/(80*epsilon) - f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 61*f_5/(432*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","5852":"-7*f_3**2/(270*epsilon) + pi**4*f_3/(10800*epsilon) + 3839*f_3/(103680*epsilon) - f_5/(2880*epsilon) + 7*f_7/(960*epsilon) - 2309/(103680*epsilon) - 7*pi**4/(345600*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1080*epsilon**2) + pi**4/(43200*epsilon**2) + 7/(1080*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","5853":"13*f_3**2/(2592*epsilon) - 175*f_3/(62208*epsilon) - 11*pi**4*f_3/(388800*epsilon) - 37*f_5/(19440*epsilon) - 5*f_7/(2592*epsilon) + 11*pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) - 11*f_3**2/(6480*epsilon**2) + 11*f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5854":"101*f_3/(10368*epsilon) - 17*f_5/(2880*epsilon) - 26101/(7464960*epsilon) - pi**4/(34560*epsilon) - f_3/(288*epsilon**2) + pi**4/(129600*epsilon**2) + 631/(207360*epsilon**2) + f_3/(1080*epsilon**3) - 17/(12960*epsilon**3) + 1/(4320*epsilon**4)","5855":"7*f_3**2/(2592*epsilon) - pi**4*f_3/(77760*epsilon) + 209*f_3/(62208*epsilon) - 823*f_5/(77760*epsilon) + f_7/(1296*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(139968*epsilon) - f_3**2/(1296*epsilon**2) - 23*f_3/(8640*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5856":"-9*f_3/(1280*epsilon) + 107*f_5/(12960*epsilon) + 49/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 13/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5857":"-f_3**2/(17280*epsilon) - 3779*f_3/(11197440*epsilon) + 359*f_5/(103680*epsilon) - 547*pi**4/(37324800*epsilon) - 57053/(44789760*epsilon) - pi**6/(3265920*epsilon) - 277*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + 17*pi**4/(3110400*epsilon**2) + 1723/(1399680*epsilon**2) + 17*f_3/(25920*epsilon**3) - 559/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(2592*epsilon**4) - 1/(12960*epsilon**5)","5858":"-17*f_3/(11520*epsilon) + 59*f_5/(25920*epsilon) + 61/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 17/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5859":"13*f_3**2/(103680*epsilon) + 181*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 59*pi**4/(11197440*epsilon) - 2669/(11197440*epsilon) - pi**6/(6531840*epsilon) - 59*f_3/(93312*epsilon**2) - 7*f_5/(51840*epsilon**2) + 203/(699840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5860":"55*f_3/(10368*epsilon) - 13*f_5/(8640*epsilon) - 51121/(14929920*epsilon) - pi**4/(69120*epsilon) - f_3/(576*epsilon**2) + pi**4/(259200*epsilon**2) + 751/(414720*epsilon**2) + f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(8640*epsilon**4)","5861":"11*f_3**2/(311040*epsilon) - 7*f_3/(746496*epsilon) - 11*f_5/(77760*epsilon) - 59*pi**4/(11197440*epsilon) - 407/(11197440*epsilon) + pi**6/(58786560*epsilon) - 59*f_3/(93312*epsilon**2) - f_5/(155520*epsilon**2) + 47/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 5/(46656*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","5862":"-5461/(40310784*epsilon) + 4099/(22394880*epsilon**2) - 239/(1119744*epsilon**3) + 11/(93312*epsilon**4) - 1/(38880*epsilon**5)","5863":"31327/(134369280*epsilon) + 7027/(14929920*epsilon**2) - 497/(2985984*epsilon**3) - 2543/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","5864":"-31*f_3**2/(12960*epsilon) - 707*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 529*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 71*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(12960*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5865":"37*f_3/(77760*epsilon) - f_5/(5184*epsilon) - 37757/(89579520*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - 4531/(44789760*epsilon**2) + 4267/(14929920*epsilon**3) + 37/(46080*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5866":"-31*f_3**2/(12960*epsilon) - 707*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 361*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 71*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(12960*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5867":"23*f_3/(62208*epsilon) - f_5/(5184*epsilon) - 45991/(268738560*epsilon) - pi**4/(622080*epsilon) - f_3/(5184*epsilon**2) + 5219/(26873856*epsilon**2) + 1687/(5598720*epsilon**3) + 251/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","5868":"41*f_3/(311040*epsilon) + f_5/(288*epsilon) - 787037/(201553920*epsilon) + pi**4/(97200*epsilon) - 23*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 87473/(67184640*epsilon**2) - f_3/(1440*epsilon**3) - 269/(5598720*epsilon**3) + 181/(93312*epsilon**4) - 5/(2592*epsilon**5) + 1/(1620*epsilon**6)","5869":"-5*f_3**2/(2592*epsilon) + 7*f_3/(10368*epsilon) + pi**4*f_3/(64800*epsilon) + 13*f_5/(8640*epsilon) - 359*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) + 2065/(124416*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 25/(3456*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","5870":"11*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(777600*epsilon) + 1079329/(403107840*epsilon) - 11*f_3/(6480*epsilon**2) + pi**4/(518400*epsilon**2) + 74257/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 661/(699840*epsilon**3) + 143/(93312*epsilon**4) - 17/(3240*epsilon**5) + 1/(324*epsilon**6)","5871":"-31*f_3/(46656*epsilon) + pi**4/(373248*epsilon) + 520261/(483729408*epsilon) + 5*f_3/(15552*epsilon**2) + 100843/(201553920*epsilon**2) + 205/(3359232*epsilon**3) - 409/(279936*epsilon**4) + 19/(12960*epsilon**5) - 1/(1944*epsilon**6)","5872":"f_3**2/(576*epsilon) - 4021*f_3/(622080*epsilon) - 23*f_5/(3456*epsilon) - 287*pi**4/(6220800*epsilon) - 4607/(1866240*epsilon) + pi**6/(77760*epsilon) - 287*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 229/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","5873":"-155*f_3/(186624*epsilon) - f_5/(2592*epsilon) + pi**4/(1166400*epsilon) + 859/(3732480*epsilon) + f_3/(9720*epsilon**2) - 211/(466560*epsilon**2) + 1/(3240*epsilon**3) - 1/(12960*epsilon**4)","5874":"-23*f_3/(6912*epsilon) + 13*f_5/(8640*epsilon) + pi**4/(115200*epsilon) + 553/(311040*epsilon) + f_3/(960*epsilon**2) - 7/(8640*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5875":"-f_3**2/(103680*epsilon) + 68227*f_3/(67184640*epsilon) + 469*f_5/(1866240*epsilon) - 2467*pi**4/(671846400*epsilon) - 51187/(201553920*epsilon) - pi**6/(19595520*epsilon) - 2467*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) + 383/(3359232*epsilon**2) + 67*pi**4/(55987200*epsilon**2) + 67*f_3/(466560*epsilon**3) - 11/(279936*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 1/(116640*epsilon**4)","5876":"-577*f_3/(103680*epsilon) + 23*f_5/(3240*epsilon) - 83/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(2880*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5877":"71*f_3/(103680*epsilon) - 91*f_5/(25920*epsilon) + pi**4/(115200*epsilon) + 161/(62208*epsilon) + f_3/(960*epsilon**2) - 5/(5184*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5878":"31*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 4147*f_3/(311040*epsilon) - 779*f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) - 139*pi**4/(3110400*epsilon) + 5*pi**6/(489888*epsilon) - f_3**2/(3240*epsilon**2) - 139*f_3/(25920*epsilon**2) + 5*f_5/(648*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5879":"f_3**2/(3240*epsilon) + 29681*f_3/(11197440*epsilon) - 323*f_5/(51840*epsilon) - 11*pi**4/(37324800*epsilon) + 33787/(33592320*epsilon) + 31*pi**6/(19595520*epsilon) - 11*f_3/(311040*epsilon**2) + f_5/(810*epsilon**2) - 125/(186624*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(25920*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","5880":"-13*f_3**2/(17280*epsilon) + 1247*f_3/(3732480*epsilon) - 19*f_5/(34560*epsilon) - 6629/(29859840*epsilon) + 157*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 157*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 13283/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","5881":"247*f_3/(207360*epsilon) + 371*f_5/(34560*epsilon) - 898031/(67184640*epsilon) + 7*pi**4/(259200*epsilon) + 67*f_3/(34560*epsilon**2) - pi**4/(38400*epsilon**2) + 37321/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 1301/(466560*epsilon**3) - 85/(62208*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","5882":"-89*f_3/(34560*epsilon) - 7*f_5/(17280*epsilon) + 23*pi**4/(3110400*epsilon) + 178229/(134369280*epsilon) + 23*f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 41087/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 6557/(3732480*epsilon**3) - 877/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","5883":"29*f_3/(77760*epsilon) - f_5/(1152*epsilon) - 74753/(268738560*epsilon) + 13*pi**4/(1555200*epsilon) - 13*f_3/(25920*epsilon**2) - 161/(3732480*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 49/(622080*epsilon**3) + 1/(960*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","5884":"-7*f_3/(38880*epsilon) + f_5/(1152*epsilon) - 29*pi**4/(3110400*epsilon) + 62297/(268738560*epsilon) - 29*f_3/(25920*epsilon**2) + 59/(248832*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 89/(373248*epsilon**3) - 29/(77760*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","5885":"-f_3**2/(17280*epsilon) - 2047*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 179/(2239488*epsilon) + pi**6/(1088640*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 109/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5886":"-499*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 168763/(806215680*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 11827/(268738560*epsilon**2) - 7*f_3/(51840*epsilon**3) - 17/(373248*epsilon**3) - 2041/(1866240*epsilon**4) + 17/(9720*epsilon**5) - 1/(1296*epsilon**6)","5887":"77*f_3**2/(103680*epsilon) + 917*f_3/(3732480*epsilon) - f_5/(540*epsilon) - 41*pi**4/(3110400*epsilon) + pi**6/(1224720*epsilon) + 1663/(1866240*epsilon) - 41*f_3/(25920*epsilon**2) + 29*f_5/(51840*epsilon**2) + 10087/(14929920*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 437/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(34560*epsilon**4) - 1/(8640*epsilon**5)","5888":"f_3**2/(103680*epsilon) - 97831*f_3/(67184640*epsilon) - 553*f_5/(1866240*epsilon) + pi**6/(19595520*epsilon) + 3271*pi**4/(671846400*epsilon) + 1609243/(806215680*epsilon) + 3271*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 33163/(33592320*epsilon**2) - 79*pi**4/(55987200*epsilon**2) - 79*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 809/(2239488*epsilon**3) + f_3/(38880*epsilon**4) - 11/(116640*epsilon**4) + 1/(77760*epsilon**5)","5889":"-13*f_3**2/(103680*epsilon) - 391*f_3/(1244160*epsilon) - 119*f_5/(155520*epsilon) + pi**6/(6531840*epsilon) + 2165/(4478976*epsilon) + 89*pi**4/(11197440*epsilon) + 89*f_3/(93312*epsilon**2) + 7*f_5/(51840*epsilon**2) - 4811/(4976640*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(1555200*epsilon**3) + 2599/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 77/(311040*epsilon**4) + 1/(25920*epsilon**5)","5890":"211*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 2933/(89579520*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 24331/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 3187/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5891":"20683*f_3/(11197440*epsilon) - 17*f_5/(12960*epsilon) - 421*pi**4/(37324800*epsilon) - 24419/(44789760*epsilon) + pi**6/(2177280*epsilon) - 421*f_3/(311040*epsilon**2) + f_5/(3240*epsilon**2) + 17*pi**4/(3110400*epsilon**2) + 215/(279936*epsilon**2) + 17*f_3/(25920*epsilon**3) - 487/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(2592*epsilon**4) - 1/(12960*epsilon**5)","5892":"-11*f_3/(51840*epsilon) - 13447/(50388480*epsilon) + pi**4/(4665600*epsilon) + f_3/(38880*epsilon**2) + 3101/(8957952*epsilon**2) - 2647/(11197440*epsilon**3) + 77/(933120*epsilon**4) - 1/(77760*epsilon**5)","5893":"79*f_3/(103680*epsilon) - pi**4/(622080*epsilon) + 2653/(8957952*epsilon) - f_3/(5184*epsilon**2) - 62729/(134369280*epsilon**2) + 1861/(3732480*epsilon**3) - 17/(62208*epsilon**4) + 1/(15552*epsilon**5)","5894":"-161729/(201553920*epsilon) + 2693/(268738560*epsilon**2) + 4261/(8398080*epsilon**3) - 5161/(11197440*epsilon**4) + 29/(116640*epsilon**5) - 1/(15552*epsilon**6)","5895":"-11*f_3/(373248*epsilon) - 30707/(403107840*epsilon) + pi**4/(18662400*epsilon) + f_3/(155520*epsilon**2) + 5131/(44789760*epsilon**2) - 1267/(11197440*epsilon**3) + 11/(186624*epsilon**4) - 1/(77760*epsilon**5)","5896":"-109*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 26897/(67184640*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 1877/(4976640*epsilon**2) + f_3/(25920*epsilon**3) - 3493/(14929920*epsilon**3) - 2399/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","5897":"-11*f_3**2/(311040*epsilon) - 569*f_3/(1244160*epsilon) + f_5/(12960*epsilon) - pi**6/(58786560*epsilon) + 30331/(67184640*epsilon) + 79*pi**4/(13996800*epsilon) + 79*f_3/(116640*epsilon**2) + f_5/(155520*epsilon**2) - 2623/(4478976*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 1163/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 53/(155520*epsilon**4) + 1/(12960*epsilon**5)","5898":"-5461/(40310784*epsilon) + 4099/(22394880*epsilon**2) - 239/(1119744*epsilon**3) + 11/(93312*epsilon**4) - 1/(38880*epsilon**5)","5899":"31327/(134369280*epsilon) + 7027/(14929920*epsilon**2) - 497/(2985984*epsilon**3) - 2543/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","5900":"-751*f_3/(933120*epsilon) - f_5/(3888*epsilon) + pi**4/(1166400*epsilon) + 383/(746496*epsilon) + f_3/(9720*epsilon**2) - 247/(466560*epsilon**2) + 1/(3240*epsilon**3) - 1/(12960*epsilon**4)","5901":"-13*f_3**2/(34560*epsilon) - 449*f_3/(3732480*epsilon) - 7*f_5/(5760*epsilon) + 233/(11197440*epsilon) + pi**6/(2177280*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 29/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5902":"-751*f_3/(933120*epsilon) - f_5/(3888*epsilon) + pi**4/(1166400*epsilon) + 383/(746496*epsilon) + f_3/(9720*epsilon**2) - 247/(466560*epsilon**2) + 1/(3240*epsilon**3) - 1/(12960*epsilon**4)","5903":"-11*f_3**2/(103680*epsilon) - 205*f_3/(746496*epsilon) + 17*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 4301/(11197440*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 7/(31104*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4320*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5904":"-11*f_3/(138240*epsilon) + f_5/(34560*epsilon) - 13673/(134369280*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 6149/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 203/(22394880*epsilon**3) - 431/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","5905":"-61*f_3**2/(8640*epsilon) + 19991*f_3/(1866240*epsilon) - 13*f_5/(1920*epsilon) - 12901/(1119744*epsilon) + 59*pi**4/(6220800*epsilon) + 13*pi**6/(1632960*epsilon) + 1117*f_3/(155520*epsilon**2) + f_5/(160*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","5906":"-59*f_3/(69120*epsilon) - 7*f_5/(34560*epsilon) + 13*pi**4/(3110400*epsilon) + 64097/(67184640*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) + 2761/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 1039/(466560*epsilon**3) + 149/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","5907":"41*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 11*f_3/(960*epsilon) + 173*f_5/(5184*epsilon) - 19*f_7/(432*epsilon) + pi**6/(979776*epsilon) + 37*pi**4/(777600*epsilon) - f_3**2/(216*epsilon**2) + 37*f_3/(6480*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","5908":"91*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 61*f_3/(10368*epsilon) - 889*f_5/(25920*epsilon) + 359*f_7/(8640*epsilon) - 19*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 61*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5909":"-61*f_3**2/(8640*epsilon) + 19991*f_3/(1866240*epsilon) - 13*f_5/(1920*epsilon) - 12901/(1119744*epsilon) + 59*pi**4/(6220800*epsilon) + 13*pi**6/(1632960*epsilon) + 1117*f_3/(155520*epsilon**2) + f_5/(160*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","5910":"-109*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 26897/(67184640*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 1877/(4976640*epsilon**2) + f_3/(25920*epsilon**3) - 3493/(14929920*epsilon**3) - 2399/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","5911":"461*f_3/(622080*epsilon) + f_5/(2160*epsilon) - 14419/(11197440*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 6251/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 8731/(14929920*epsilon**3) + 79/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5912":"-5*f_3**2/(1728*epsilon) + pi**4*f_3/(77760*epsilon) + 289*f_3/(62208*epsilon) + 917*f_5/(155520*epsilon) - f_7/(1296*epsilon) - 5*pi**6/(653184*epsilon) - 5831/(3732480*epsilon) + 11*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 11*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1/(405*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(864*epsilon**3) + 1/(4320*epsilon**4)","5913":"-31*f_3**2/(6480*epsilon) + pi**4*f_3/(48600*epsilon) + 3689*f_3/(311040*epsilon) - 283*f_5/(155520*epsilon) + 239*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) - 2203/(746496*epsilon) - 7*pi**4/(777600*epsilon) + f_3**2/(810*epsilon**2) - 7*f_3/(6480*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 7/(2592*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(864*epsilon**3) + 1/(4320*epsilon**4)","5914":"47*f_3**2/(51840*epsilon) + 4193*f_3/(11197440*epsilon) - 197*f_5/(34560*epsilon) + 133*pi**4/(37324800*epsilon) + 13*pi**6/(9797760*epsilon) + 74989/(33592320*epsilon) + 133*f_3/(311040*epsilon**2) + f_5/(960*epsilon**2) - 1039/(933120*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2880*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","5915":"11*f_3/(82944*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(829440*epsilon) - 2051/(29859840*epsilon) - f_3/(6912*epsilon**2) - 13/(248832*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 59/(207360*epsilon**3) + 1/(4320*epsilon**4)","5916":"-139*f_3/(93312*epsilon) - f_5/(77760*epsilon) + 59*pi**4/(9331200*epsilon) + 179/(248832*epsilon) + 59*f_3/(77760*epsilon**2) - 59/(58320*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) - 1/(12960*epsilon**4)","5917":"17*f_3**2/(720*epsilon) - 5693*f_3/(155520*epsilon) - pi**4*f_3/(10800*epsilon) + f_5/(864*epsilon) - 199/(311040*epsilon) + 251*pi**4/(1555200*epsilon) - f_3**2/(180*epsilon**2) + 251*f_3/(12960*epsilon**2) - 3131/(311040*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 53/(6480*epsilon**3) - 1/(432*epsilon**4)","5918":"19*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 449*f_3/(51840*epsilon) - 769*f_5/(25920*epsilon) + 359*f_7/(8640*epsilon) - 19*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 61*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5919":"f_3**2/(1920*epsilon) + 461*f_3/(622080*epsilon) - 7*f_5/(1152*epsilon) + pi**4/(155520*epsilon) + pi**6/(362880*epsilon) + 329/(110592*epsilon) + 37*f_3/(12960*epsilon**2) + 7*f_5/(2880*epsilon**2) - 749/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5920":"37*f_3**2/(17280*epsilon) - 1963*f_3/(622080*epsilon) - 7*f_5/(10368*epsilon) - 1513/(1658880*epsilon) - pi**6/(3265920*epsilon) + 13*pi**4/(1555200*epsilon) + 67*f_3/(12960*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) - 209/(207360*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 71/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5921":"11*f_3/(207360*epsilon) - 43459/(1612431360*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 1523/(80621568*epsilon**2) - 2101/(33592320*epsilon**3) - 167/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","5922":"-11*f_3/(207360*epsilon) - 13321/(179159040*epsilon) + pi**4/(4147200*epsilon) + f_3/(34560*epsilon**2) + 13/(311040*epsilon**2) - 161/(1244160*epsilon**3) + 13/(51840*epsilon**4) - 1/(4320*epsilon**5)","5923":"-23*f_3/(103680*epsilon) + pi**4/(2073600*epsilon) + 124861/(268738560*epsilon) + f_3/(17280*epsilon**2) + 761/(1399680*epsilon**2) - 31/(41472*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","5924":"29*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 13*pi**4/(37324800*epsilon) + 16997/(11197440*epsilon) - 13*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 107/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5925":"f_3**2/(11520*epsilon) + 2663*f_3/(3732480*epsilon) - f_5/(4320*epsilon) - 34321/(44789760*epsilon) - 47*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + 3007/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 23/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 41/(51840*epsilon**4) - 1/(4320*epsilon**5)","5926":"-23*f_3/(103680*epsilon) + pi**4/(2073600*epsilon) + 188509/(268738560*epsilon) + f_3/(17280*epsilon**2) + 61/(69984*epsilon**2) - 73/(69120*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","5927":"-5039/(44789760*epsilon) + 37703/(268738560*epsilon**2) - 3505/(4478976*epsilon**3) + 217/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","5928":"f_3**2/(11520*epsilon) + 5687*f_3/(3732480*epsilon) - f_5/(4320*epsilon) - 84811/(44789760*epsilon) - 59*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) - 59*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 5347/(7464960*epsilon**2) + f_3/(1440*epsilon**3) - 73/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 41/(51840*epsilon**4) - 1/(4320*epsilon**5)","5929":"-95/(5971968*epsilon) + 67691/(268738560*epsilon**2) - 29081/(22394880*epsilon**3) + 137/(77760*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","5930":"-11*f_3**2/(103680*epsilon) - 2969*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 4859/(11197440*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 11/(38880*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5931":"-11*f_3**2/(103680*epsilon) - 1673*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 2267/(11197440*epsilon) + pi**4/(124416*epsilon) + 5*f_3/(5184*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(4860*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5932":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 347*f_3/(77760*epsilon) - 13*f_5/(3888*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 53*pi**4/(3110400*epsilon) + 12551/(3732480*epsilon) - f_3**2/(6480*epsilon**2) + 47*f_3/(17280*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) - 113/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","5933":"43*f_3**2/(25920*epsilon) - 941*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 43*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) - f_3**2/(3240*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5934":"-f_3**2/(34560*epsilon) - 1253*f_3/(746496*epsilon) + 449*f_5/(103680*epsilon) - 17117/(11197440*epsilon) - 59*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 97*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","5935":"f_3**2/(103680*epsilon) - 85657*f_3/(67184640*epsilon) - 511*f_5/(1866240*epsilon) + pi**6/(19595520*epsilon) + 581*pi**4/(134369280*epsilon) + 43207/(20155392*epsilon) + 581*f_3/(1119744*epsilon**2) + 7*f_5/(155520*epsilon**2) - 10919/(7464960*epsilon**2) - 73*pi**4/(55987200*epsilon**2) - 73*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 13/(23040*epsilon**3) + f_3/(38880*epsilon**4) - 5/(31104*epsilon**4) + 1/(38880*epsilon**5)","5936":"1122179/(2176782336*epsilon) - 2987521/(7255941120*epsilon**2) + 108203/(604661760*epsilon**3) - 5749/(100776960*epsilon**4) + 53/(4199040*epsilon**5) - 1/(699840*epsilon**6)","5937":"-f_3**2/(960*epsilon) + pi**4*f_3/(388800*epsilon) + 259*f_3/(311040*epsilon) - 701*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5938":"-5*f_3**2/(10368*epsilon) + 1103*f_3/(3732480*epsilon) + 11*f_5/(34560*epsilon) - 153491/(89579520*epsilon) + pi**6/(9797760*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 1331/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 457/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","5939":"649*f_3/(1244160*epsilon) - 61*f_5/(207360*epsilon) - 1439/(1399680*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 52769/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7873/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","5940":"37*f_3**2/(17280*epsilon) - 1963*f_3/(622080*epsilon) - 7*f_5/(10368*epsilon) - 1513/(1658880*epsilon) - pi**6/(3265920*epsilon) + 13*pi**4/(1555200*epsilon) + 67*f_3/(12960*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) - 209/(207360*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 71/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5941":"f_3**2/(240*epsilon) - 3*f_3*f_5/(80*epsilon) + 7*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 77*f_5/(864*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","5942":"19*f_3**2/(480*epsilon) + f_3*f_5/(60*epsilon) + 623*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 1961*f_5/(8640*epsilon) - 5929*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 131*pi**4/(518400*epsilon) - 529/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 131*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 7/(2592*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","5943":"143*f_3/(207360*epsilon) + 13*f_5/(4320*epsilon) - 7*pi**4/(414720*epsilon) - 5377/(4478976*epsilon) + 19*f_3/(17280*epsilon**2) - 467/(3732480*epsilon**2) - 557/(1244160*epsilon**3) - 227/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5944":"f_3**2/(1920*epsilon) + 461*f_3/(622080*epsilon) - 7*f_5/(1152*epsilon) + pi**4/(155520*epsilon) + pi**6/(362880*epsilon) + 329/(110592*epsilon) + 37*f_3/(12960*epsilon**2) + 7*f_5/(2880*epsilon**2) - 749/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","5945":"1463*f_3/(11197440*epsilon) + f_5/(103680*epsilon) + pi**4/(4478976*epsilon) + 417001/(806215680*epsilon) + 5*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 27979/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 25247/(44789760*epsilon**3) + 2101/(3732480*epsilon**4) - 89/(311040*epsilon**5) + 1/(15552*epsilon**6)","5946":"13*f_3/(207360*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(8294400*epsilon) - 65/(5971968*epsilon) + 29*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 25807/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 403/(22394880*epsilon**3) - 961/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","5947":"-307*f_3/(2799360*epsilon) - f_5/(69120*epsilon) + 139*pi**4/(111974400*epsilon) + 66665/(483729408*epsilon) - f_3/(116640*epsilon**2) - pi**4/(18662400*epsilon**2) + 37259/(268738560*epsilon**2) - f_3/(155520*epsilon**3) - 14651/(33592320*epsilon**3) + 2453/(5598720*epsilon**4) - 53/(233280*epsilon**5) + 1/(19440*epsilon**6)","5948":"-11*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 66299/(44789760*epsilon) + f_3/(1440*epsilon**2) - 8357/(14929920*epsilon**2) - 121/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","5949":"-29*f_3/(25920*epsilon) + pi**4/(259200*epsilon) + 17969/(44789760*epsilon) + f_3/(2160*epsilon**2) - 3389/(14929920*epsilon**2) - 29/(82944*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","5950":"-361*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 105289/(134369280*epsilon) + pi**4/(829440*epsilon) + f_3/(6912*epsilon**2) - pi**4/(3110400*epsilon**2) + 3491/(11197440*epsilon**2) - f_3/(25920*epsilon**3) + 1807/(4478976*epsilon**3) - 697/(622080*epsilon**4) + 11/(10368*epsilon**5) - 1/(2592*epsilon**6)","5951":"-f_3/(20736*epsilon) - 184883/(268738560*epsilon) + pi**4/(414720*epsilon) + f_3/(3456*epsilon**2) - 11/(699840*epsilon**2) - 107/(207360*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","5952":"37*f_3/(20736*epsilon) - f_5/(6480*epsilon) - 1853/(1492992*epsilon) - 13*pi**4/(1036800*epsilon) - 13*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 59/(41472*epsilon**2) + f_3/(2160*epsilon**3) - 1/(1080*epsilon**3) + 1/(4320*epsilon**4)","5953":"-f_3**2/(3840*epsilon) + 13087*f_3/(3732480*epsilon) - 283*f_5/(51840*epsilon) - 7*pi**4/(3110400*epsilon) + 1223/(11197440*epsilon) + 13*pi**6/(6531840*epsilon) - 7*f_3/(25920*epsilon**2) + f_5/(640*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5954":"29*f_3/(103680*epsilon) + f_5/(270*epsilon) - 101849/(44789760*epsilon) - pi**4/(259200*epsilon) + f_3/(384*epsilon**2) - pi**4/(57600*epsilon**2) + 463/(14929920*epsilon**2) - f_3/(480*epsilon**3) - 337/(622080*epsilon**3) + 7/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","5955":"143*f_3/(207360*epsilon) + 13*f_5/(4320*epsilon) - 7*pi**4/(414720*epsilon) - 5377/(4478976*epsilon) + 19*f_3/(17280*epsilon**2) - 467/(3732480*epsilon**2) - 557/(1244160*epsilon**3) - 227/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","5956":"29*f_3/(103680*epsilon) + f_5/(270*epsilon) - 101849/(44789760*epsilon) - pi**4/(259200*epsilon) + f_3/(384*epsilon**2) - pi**4/(57600*epsilon**2) + 463/(14929920*epsilon**2) - f_3/(480*epsilon**3) - 337/(622080*epsilon**3) + 7/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","5957":"-43*f_3/(25920*epsilon) + 23*f_5/(11520*epsilon) - 38327/(44789760*epsilon) - pi**4/(207360*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 10399/(14929920*epsilon**2) - f_3/(576*epsilon**3) - 53/(124416*epsilon**3) - 29/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","5958":"3163*f_3/(1244160*epsilon) - 31*f_5/(10368*epsilon) - 19277/(44789760*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 8447/(14929920*epsilon**2) + 13051/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","5959":"-13*f_3**2/(51840*epsilon) - f_3/(3456*epsilon) - f_5/(180*epsilon) - 13*pi**4/(1555200*epsilon) + pi**6/(3919104*epsilon) + 172207/(22394880*epsilon) - 1849*f_3/(622080*epsilon**2) + f_5/(5184*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 13873/(4976640*epsilon**2) + 13*f_3/(2880*epsilon**3) - 443/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(20736*epsilon**4) - 1/(2880*epsilon**5)","5960":"f_3**2/(2880*epsilon) + 1399*f_3/(1244160*epsilon) - 59*f_5/(34560*epsilon) - 5797/(89579520*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) - 1829/(14929920*epsilon**2) - f_3/(4320*epsilon**3) + 14059/(14929920*epsilon**3) + 133/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","5961":"-167*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 3001/(8957952*epsilon) - 19*f_3/(103680*epsilon**2) - 697/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1891/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","5962":"-23*f_3/(103680*epsilon) - 13*f_5/(8640*epsilon) - pi**4/(115200*epsilon) + 245/(124416*epsilon) - f_3/(960*epsilon**2) + pi**4/(259200*epsilon**2) + 2531/(1866240*epsilon**2) + f_3/(2160*epsilon**3) - 47/(38880*epsilon**3) + 1/(2592*epsilon**4)","5963":"247*f_3/(103680*epsilon) - 41*f_5/(25920*epsilon) - 43/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(5184*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5964":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","5965":"-f_3/(4608*epsilon) - f_5/(1440*epsilon) + 121/(11197440*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 107/(933120*epsilon**2) - f_3/(720*epsilon**3) + 427/(1244160*epsilon**3) - 107/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","5966":"5*f_3/(6912*epsilon) - 37*f_5/(11520*epsilon) + 62809/(89579520*epsilon) + pi**4/(51840*epsilon) + f_3/(432*epsilon**2) - 11*pi**4/(345600*epsilon**2) + 2473/(2985984*epsilon**2) - 11*f_3/(2880*epsilon**3) + 811/(622080*epsilon**3) + 293/(103680*epsilon**4) + 1/(108*epsilon**5) - 1/(72*epsilon**6)","5967":"19*f_3/(20736*epsilon) - 43*f_5/(12960*epsilon) + pi**4/(115200*epsilon) + 553/(311040*epsilon) + f_3/(960*epsilon**2) - 7/(8640*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5968":"-f_3/(414720*epsilon) - f_5/(8640*epsilon) + 349/(14929920*epsilon) + pi**4/(497664*epsilon) - f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 149/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 571/(14929920*epsilon**3) + 73/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","5969":"-f_3/(414720*epsilon) - f_5/(8640*epsilon) + 349/(14929920*epsilon) + pi**4/(497664*epsilon) - f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 149/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 571/(14929920*epsilon**3) + 73/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","5970":"-f_3**2/(180*epsilon) - 20761*f_3/(1866240*epsilon) - 511*f_5/(12960*epsilon) + 49*f_7/(1280*epsilon) + 379*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) + 659/(69120*epsilon) - 53*f_3/(51840*epsilon**2) + 11*f_5/(2160*epsilon**2) - 8779/(1866240*epsilon**2) - 37*pi**4/(1555200*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 779/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","5971":"-73*f_3**2/(11520*epsilon) - 52687*f_3/(1866240*epsilon) - 403*f_5/(12960*epsilon) + 49*f_7/(960*epsilon) + pi**6/(362880*epsilon) + 47*pi**4/(1382400*epsilon) + 519751/(29859840*epsilon) + 47*f_3/(11520*epsilon**2) + 37*f_5/(17280*epsilon**2) - 9617/(933120*epsilon**2) - pi**4/(97200*epsilon**2) - f_3/(810*epsilon**3) + pi**4/(518400*epsilon**3) + 1279/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 11/(8640*epsilon**4) + 1/(4320*epsilon**5)","5972":"-23*f_3**2/(2592*epsilon) - 1403*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 1637*f_5/(12960*epsilon) - 869*f_7/(34560*epsilon) - pi**6/(122472*epsilon) + 203*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 457*f_3/(6480*epsilon**2) - 125*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","5973":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 173*f_3/(5760*epsilon) - 17*f_5/(960*epsilon) - 61*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 121*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5974":"37*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 107*f_3/(62208*epsilon) - 7*f_5/(1215*epsilon) - 323*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5975":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 1843*f_3/(311040*epsilon) - 1243*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5976":"-77*f_3/(20736*epsilon) + 139*f_5/(25920*epsilon) - 203/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(2880*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","5977":"41*f_3/(311040*epsilon) - 273001/(806215680*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 4723/(8398080*epsilon**2) + 233/(373248*epsilon**3) - 61/(233280*epsilon**4) + 1/(19440*epsilon**5)","5978":"-5*f_3**2/(10368*epsilon) - 377*f_3/(746496*epsilon) + 17*f_5/(11520*epsilon) - 5599/(17915904*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) - 29*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 647/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 47/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","5979":"-167*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 1903*f_3/(25920*epsilon) - 287*f_5/(5184*epsilon) - 211*f_7/(8640*epsilon) - 29*pi**4/(155520*epsilon) + 29*pi**6/(979776*epsilon) + 7*f_3**2/(2160*epsilon**2) - 29*f_3/(1296*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5980":"11*f_3**2/(1620*epsilon) - pi**4*f_3/(25920*epsilon) + 587*f_3/(25920*epsilon) - 13*f_5/(1728*epsilon) - 19*f_7/(864*epsilon) - 49*pi**4/(777600*epsilon) + pi**6/(69984*epsilon) - f_3**2/(432*epsilon**2) - 49*f_3/(6480*epsilon**2) + 7*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","5981":"53*f_3**2/(6480*epsilon) - pi**4*f_3/(64800*epsilon) + 49*f_3/(17280*epsilon) - 139*f_5/(4320*epsilon) + 359*f_7/(8640*epsilon) - pi**6/(61236*epsilon) + 31*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 31*f_3/(12960*epsilon**2) - f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","5982":"133*f_3**2/(103680*epsilon) + 2401*f_3/(5598720*epsilon) + 7*f_5/(103680*epsilon) - 24703/(16796160*epsilon) + pi**6/(5598720*epsilon) + pi**4/(138240*epsilon) + f_3/(1728*epsilon**2) + f_5/(5760*epsilon**2) - 47/(19440*epsilon**2) + pi**4/(86400*epsilon**2) - 161*f_3/(38880*epsilon**3) - 7*pi**4/(388800*epsilon**3) + 497/(116640*epsilon**3) + 13*f_3/(3240*epsilon**4) - 13/(9720*epsilon**4)","5983":"-19*f_3**2/(4320*epsilon) + 12871*f_3/(1866240*epsilon) - 31*f_5/(2160*epsilon) - pi**6/(408240*epsilon) + 212027/(44789760*epsilon) + 607*pi**4/(6220800*epsilon) + 607*f_3/(51840*epsilon**2) - f_5/(720*epsilon**2) - 1183/(186624*epsilon**2) - 23*pi**4/(388800*epsilon**2) - 23*f_3/(3240*epsilon**3) + pi**4/(64800*epsilon**3) + 829/(103680*epsilon**3) + f_3/(540*epsilon**4) - 11/(2592*epsilon**4) + 1/(1080*epsilon**5)","5984":"149*f_3**2/(1080*epsilon) - 131*f_3*f_5/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 67*f_5/(216*epsilon) + 8939*f_7/(25920*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","5985":"-5*f_3**2/(6912*epsilon) - 21761*f_3/(3732480*epsilon) + 131*f_5/(25920*epsilon) - pi**6/(933120*epsilon) + 59*pi**4/(3110400*epsilon) + 4219/(2239488*epsilon) + 59*f_3/(25920*epsilon**2) - 13*f_5/(17280*epsilon**2) - 5/(3888*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2160*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5986":"-49*f_3**2/(103680*epsilon) - 8657*f_3/(3732480*epsilon) + 101*f_5/(25920*epsilon) - 13*pi**6/(9797760*epsilon) - 13213/(11197440*epsilon) + pi**4/(64800*epsilon) + f_3/(540*epsilon**2) - 49*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5987":"-f_3**2/(2160*epsilon) - 731*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 1649*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 71*pi**4/(3110400*epsilon) + 2435/(746496*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 13/(10368*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","5988":"-f_3**2/(3840*epsilon) + 13159*f_3/(3732480*epsilon) - 283*f_5/(51840*epsilon) - 4699/(11197440*epsilon) - pi**4/(518400*epsilon) + 13*pi**6/(6531840*epsilon) - f_3/(4320*epsilon**2) + f_5/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 71/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5989":"23*f_3**2/(103680*epsilon) + 8839*f_3/(3732480*epsilon) - f_5/(180*epsilon) + pi**4/(1036800*epsilon) + 12329/(11197440*epsilon) + 17*pi**6/(9797760*epsilon) + f_3/(8640*epsilon**2) + 71*f_5/(51840*epsilon**2) - 137/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","5990":"-37*f_3**2/(25920*epsilon) - 83*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 289*f_5/(31104*epsilon) - f_7/(288*epsilon) - 17*pi**6/(1959552*epsilon) + 59*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 59*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","5991":"13*f_3**2/(5184*epsilon) - pi**4*f_3/(77760*epsilon) + 451*f_3/(311040*epsilon) - 1361*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","5992":"-41*f_3/(8640*epsilon) - pi**4/(86400*epsilon) + 210859/(44789760*epsilon) - f_3/(720*epsilon**2) + 463/(233280*epsilon**2) + 671/(311040*epsilon**3) - 7/(2592*epsilon**4) + 1/(1080*epsilon**5)","5993":"7*f_3/(41472*epsilon) - 571*f_5/(103680*epsilon) - 133*pi**4/(12441600*epsilon) + 39977/(8398080*epsilon) - 7*f_3/(11520*epsilon**2) - 26557/(44789760*epsilon**2) + 17*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + 3763/(1866240*epsilon**3) + 113/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(432*epsilon**6)","5994":"f_3**2/(960*epsilon) - 7391*f_3/(3732480*epsilon) + 43*f_5/(25920*epsilon) - 2173/(11197440*epsilon) - 61*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 61*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5995":"71*f_3**2/(51840*epsilon) - 2783*f_3/(3732480*epsilon) - 203*f_5/(103680*epsilon) + 1247/(11197440*epsilon) + 83*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) + 83*f_3/(311040*epsilon**2) + 11*f_5/(25920*epsilon**2) - 127/(186624*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5996":"5*f_3**2/(10368*epsilon) - 635*f_3/(746496*epsilon) + 49*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 1655/(2239488*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 137/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5997":"-f_3**2/(17280*epsilon) - 2047*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 179/(2239488*epsilon) + pi**6/(1088640*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 109/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","5998":"-167*f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 19*pi**4/(18662400*epsilon) + 257/(1889568*epsilon) + 19*f_3/(155520*epsilon**2) - 37255/(161243136*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 2669/(2099520*epsilon**3) - 10423/(5598720*epsilon**4) + 25/(23328*epsilon**5) - 1/(3888*epsilon**6)","5999":"f_3/(1215*epsilon) - f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 2243/(16796160*epsilon) - 19*f_3/(207360*epsilon**2) - 12529/(14929920*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1237/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","6000":"-f_3**2/(540*epsilon) - 929*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 577*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + pi**4/(19200*epsilon) + f_3**2/(3240*epsilon**2) + f_3/(160*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6001":"-f_3**2/(405*epsilon) - 3179*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) + 95*f_5/(3888*epsilon) + 323*f_7/(207360*epsilon) - 23*pi**6/(1959552*epsilon) - 47521/(11197440*epsilon) + 37*pi**4/(1036800*epsilon) + f_3**2/(3240*epsilon**2) + 37*f_3/(8640*epsilon**2) - 23*f_5/(2592*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 763/(311040*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 23/(25920*epsilon**3) + 1/(6480*epsilon**4)","6002":"f_3**2/(720*epsilon) - pi**4*f_3/(194400*epsilon) + 4189*f_3/(311040*epsilon) - 3251*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 149*pi**4/(3110400*epsilon) + pi**6/(93312*epsilon) - f_3**2/(3240*epsilon**2) - 149*f_3/(25920*epsilon**2) + 7*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6003":"7*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 2911*f_3/(311040*epsilon) - 1153*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 119*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(3240*epsilon**2) - 119*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6004":"-11*f_3**2/(25920*epsilon) - 757*f_3/(1244160*epsilon) + 67*f_5/(25920*epsilon) - 123599/(89579520*epsilon) - pi**6/(1959552*epsilon) + 31*pi**4/(4147200*epsilon) + 7*f_3/(10368*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 14627/(89579520*epsilon**2) - f_3/(8640*epsilon**3) - 229/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6005":"-11*f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 606769/(2418647040*epsilon) + f_3/(155520*epsilon**2) + 3265/(10077696*epsilon**2) - 5287/(16796160*epsilon**3) + 77/(699840*epsilon**4) - 1/(58320*epsilon**5)","6006":"f_3**2/(5184*epsilon) + 1883*f_3/(1244160*epsilon) - 19*f_5/(12960*epsilon) - 91181/(89579520*epsilon) + pi**4/(460800*epsilon) + pi**6/(1959552*epsilon) + f_3/(25920*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 7499/(89579520*epsilon**2) - f_3/(8640*epsilon**3) - 17/(2985984*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6007":"f_3**2/(3240*epsilon) - 173*f_3/(155520*epsilon) - 23*f_5/(11520*epsilon) + pi**6/(1959552*epsilon) + 17*pi**4/(3110400*epsilon) + 10987/(5598720*epsilon) + 29*f_3/(17280*epsilon**2) + f_5/(2592*epsilon**2) - 30749/(17915904*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 6179/(14929920*epsilon**3) + 13/(27648*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6008":"-f_3**2/(5184*epsilon) - 2899*f_3/(3732480*epsilon) + f_5/(10368*epsilon) - 161*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + 17*pi**6/(19595520*epsilon) - 161*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","6009":"59*f_3/(20736*epsilon) - 61*f_5/(25920*epsilon) - 203/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(2880*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6010":"-409*f_3/(103680*epsilon) + 67*f_5/(12960*epsilon) - 191/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 13/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6011":"-257*f_3/(1244160*epsilon) - 59*f_5/(103680*epsilon) - 13*pi**4/(4147200*epsilon) + 69523/(89579520*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 11273/(16796160*epsilon**2) + f_3/(8640*epsilon**3) + 3583/(5598720*epsilon**3) - 37/(38880*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","6012":"7*f_3**2/(17280*epsilon) - 8767*f_3/(3732480*epsilon) + 49*f_5/(34560*epsilon) - 173*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 767/(1244160*epsilon) - 443*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) + 91/(933120*epsilon**2) + 31*pi**4/(3110400*epsilon**2) + 31*f_3/(25920*epsilon**3) - 533/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1296*epsilon**4) - 1/(4320*epsilon**5)","6013":"-11*f_3**2/(5184*epsilon) + 101*f_3/(103680*epsilon) + pi**4*f_3/(77760*epsilon) - 37*f_5/(155520*epsilon) + 19*f_7/(2592*epsilon) - 11*pi**6/(1959552*epsilon) - 1637/(3732480*epsilon) - 11*pi**4/(3110400*epsilon) + f_3**2/(1296*epsilon**2) - 11*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + 85/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","6014":"-11*f_3**2/(8640*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 577*f_3/(103680*epsilon) - 1147*f_5/(155520*epsilon) + 317*f_7/(51840*epsilon) - 37*pi**4/(1036800*epsilon) - 1105/(746496*epsilon) - pi**6/(653184*epsilon) + 11*f_3**2/(6480*epsilon**2) - 37*f_3/(8640*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(777600*epsilon**2) + 569/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","6015":"-19*f_3**2/(51840*epsilon) - 26641*f_3/(33592320*epsilon) - 427*f_5/(933120*epsilon) - 38941/(201553920*epsilon) + pi**6/(9797760*epsilon) + 1489*pi**4/(335923200*epsilon) + 1489*f_3/(2799360*epsilon**2) + 7*f_5/(77760*epsilon**2) - 61*pi**4/(27993600*epsilon**2) - 6809/(33592320*epsilon**2) - 61*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 631/(1399680*epsilon**3) + f_3/(19440*epsilon**4) - 83/(233280*epsilon**4) + 1/(9720*epsilon**5)","6016":"-37*f_3**2/(12960*epsilon) + pi**4*f_3/(48600*epsilon) + 811*f_3/(103680*epsilon) - 251*f_5/(77760*epsilon) + 239*f_7/(207360*epsilon) - pi**6/(279936*epsilon) - 61*pi**4/(3110400*epsilon) - 773/(3732480*epsilon) + f_3**2/(810*epsilon**2) - 61*f_3/(25920*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + 85/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","6017":"151*f_3/(103680*epsilon) + f_5/(2880*epsilon) - 311/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 13/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6018":"-41*f_3/(51840*epsilon) - 31*f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 365/(62208*epsilon) - f_3/(480*epsilon**2) + pi**4/(129600*epsilon**2) + 607/(373248*epsilon**2) + f_3/(1080*epsilon**3) - 31/(19440*epsilon**3) + 1/(2592*epsilon**4)","6019":"-91*f_3/(51840*epsilon) - 17*f_5/(6480*epsilon) - pi**4/(57600*epsilon) + 365/(62208*epsilon) - f_3/(480*epsilon**2) + pi**4/(129600*epsilon**2) + 607/(373248*epsilon**2) + f_3/(1080*epsilon**3) - 31/(19440*epsilon**3) + 1/(2592*epsilon**4)","6020":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","6021":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","6022":"-89*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - 51641/(322486272*epsilon) + 19*pi**4/(24883200*epsilon) + 19*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 8563/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 3427/(33592320*epsilon**3) - 91/(311040*epsilon**4) + 41/(77760*epsilon**5) - 1/(3888*epsilon**6)","6023":"f_3**2/(12960*epsilon) + 17*f_3/(155520*epsilon) - f_5/(2160*epsilon) - 4529/(9953280*epsilon) + pi**4/(1555200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3840*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(345600*epsilon**2) + 7931/(22394880*epsilon**2) + f_3/(4320*epsilon**3) + 5251/(14929920*epsilon**3) - 47/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6024":"-f_3**2/(1920*epsilon) - 3713*f_3/(3732480*epsilon) - 61*f_5/(20736*epsilon) - 107*pi**4/(12441600*epsilon) + pi**6/(1632960*epsilon) + 572447/(89579520*epsilon) - 107*f_3/(103680*epsilon**2) + f_5/(2880*epsilon**2) + 2411/(2488320*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 89/(23040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(12960*epsilon**4) - 1/(1440*epsilon**5)","6025":"-f_3/(34560*epsilon) - 7*f_5/(23040*epsilon) - 7753/(268738560*epsilon) + pi**4/(4147200*epsilon) - 11*f_3/(23040*epsilon**2) - 11053/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 2953/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","6026":"317*f_3/(25920*epsilon) + 7*f_5/(4320*epsilon) - 1223/(69120*epsilon) - 7*pi**4/(172800*epsilon) - 7*f_3/(1440*epsilon**2) + pi**4/(129600*epsilon**2) + 223/(25920*epsilon**2) + f_3/(1080*epsilon**3) - 1/(360*epsilon**3) + 1/(2160*epsilon**4)","6027":"-43*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 415*f_5/(2592*epsilon) + 9373*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6028":"-991*f_3/(17280*epsilon) + 7*f_5/(90*epsilon) - 121/(10368*epsilon) - 19*pi**4/(518400*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6029":"-29*f_3**2/(2160*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 307*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + f_5/(9*epsilon) - 10717*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6030":"103*f_3**2/(12960*epsilon) - pi**4*f_3/(25920*epsilon) + 1387*f_3/(25920*epsilon) - 295*f_5/(5184*epsilon) - 19*f_7/(864*epsilon) - 17*pi**4/(97200*epsilon) + 5*pi**6/(139968*epsilon) - f_3**2/(432*epsilon**2) - 17*f_3/(810*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","6031":"259*f_3**2/(2160*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) + 121*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 103*f_5/(432*epsilon) - 1631*f_7/(3840*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6032":"319*f_3/(466560*epsilon) + 7*f_5/(51840*epsilon) - pi**4/(373248*epsilon) - 55/(746496*epsilon) - 5*f_3/(15552*epsilon**2) - 1/(2916*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","6033":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","6034":"269*f_3/(3732480*epsilon) - f_5/(25920*epsilon) - 5243/(26873856*epsilon) + pi**4/(497664*epsilon) - f_3/(2880*epsilon**2) + pi**4/(3110400*epsilon**2) + 2503/(17915904*epsilon**2) + f_3/(25920*epsilon**3) + 16417/(44789760*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","6035":"-53*f_3/(186624*epsilon) - f_5/(311040*epsilon) - 7951/(161243136*epsilon) + pi**4/(746496*epsilon) + 5*f_3/(31104*epsilon**2) - 217001/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 44597/(67184640*epsilon**3) - 703/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","6036":"47*f_3/(93312*epsilon) + f_5/(155520*epsilon) - 2579/(3732480*epsilon) - pi**4/(373248*epsilon) - 5*f_3/(15552*epsilon**2) - 11/(58320*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 19/(77760*epsilon**3) - 1/(12960*epsilon**4)","6037":"259*f_3/(3732480*epsilon) - f_5/(138240*epsilon) + 7*pi**4/(74649600*epsilon) + 91561/(1612431360*epsilon) - 7*f_3/(414720*epsilon**2) - 18539/(268738560*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + f_3/(38880*epsilon**3) - 13/(276480*epsilon**3) + 2249/(11197440*epsilon**4) - 89/(466560*epsilon**5) + 1/(15552*epsilon**6)","6038":"-103*f_3/(2488320*epsilon) + 35*f_5/(82944*epsilon) - 197401/(322486272*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 37727/(537477120*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1561/(7464960*epsilon**3) - 23/(46656*epsilon**4) + 1/(1920*epsilon**5) - 1/(5184*epsilon**6)","6039":"713*f_3/(7464960*epsilon) - f_5/(69120*epsilon) - 471559/(4837294080*epsilon) + 13*pi**4/(223948800*epsilon) - 203*f_3/(1866240*epsilon**2) + pi**4/(3732480*epsilon**2) + 23947/(201553920*epsilon**2) + f_3/(31104*epsilon**3) - 1807/(11197440*epsilon**3) + 287/(1399680*epsilon**4) - 37/(233280*epsilon**5) + 1/(19440*epsilon**6)","6040":"-29*f_3**2/(103680*epsilon) + 2743*f_3/(746496*epsilon) - 7*f_5/(12960*epsilon) - 34487/(11197440*epsilon) - 19*pi**6/(19595520*epsilon) + pi**4/(1244160*epsilon) + 173*f_3/(124416*epsilon**2) - 41*f_5/(51840*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","6041":"11*f_3**2/(12960*epsilon) - pi**4*f_3/(194400*epsilon) + 769*f_3/(311040*epsilon) - 941*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 49*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 49*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6042":"f_3**2/(17280*epsilon) + 1829*f_3/(3732480*epsilon) + 41*f_5/(103680*epsilon) - 15557/(11197440*epsilon) - pi**6/(1088640*epsilon) + 247*pi**4/(37324800*epsilon) + 143*f_3/(103680*epsilon**2) - 13*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 83/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6043":"-11*f_3**2/(25920*epsilon) - 185*f_3/(124416*epsilon) + 209*f_5/(207360*epsilon) - pi**6/(1959552*epsilon) + 11*pi**4/(1382400*epsilon) + 63137/(67184640*epsilon) + 173*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 90397/(134369280*epsilon**2) + 19*pi**4/(6220800*epsilon**2) - 13*f_3/(25920*epsilon**3) + 259/(11197440*epsilon**3) + 17/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","6044":"-433*f_3/(103680*epsilon) + 7*f_5/(2160*epsilon) + 5/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(5184*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6045":"11*f_3**2/(103680*epsilon) + 2177*f_3/(3732480*epsilon) - 13*f_5/(103680*epsilon) - 61*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 12785/(17915904*epsilon) - 61*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 2453/(3732480*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 11/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","6046":"-29*f_3**2/(51840*epsilon) + 985*f_3/(746496*epsilon) - 23*f_5/(34560*epsilon) - 15557/(11197440*epsilon) - 161*pi**4/(37324800*epsilon) + 11*pi**6/(9797760*epsilon) + 7*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 83/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6047":"13*f_3**2/(34560*epsilon) - 919*f_3/(3732480*epsilon) + 49*f_5/(34560*epsilon) - 20047/(17915904*epsilon) - 59*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) - 41*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 5873/(3732480*epsilon**2) + 7*f_3/(8640*epsilon**3) - 1/(640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","6048":"-781*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) + pi**4/(497664*epsilon) + 220781/(403107840*epsilon) + 5*f_3/(20736*epsilon**2) - 8975/(26873856*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 2057/(11197440*epsilon**3) - 1103/(1866240*epsilon**4) + 17/(25920*epsilon**5) - 1/(4320*epsilon**6)","6049":"-f_3**2/(34560*epsilon) - 103*f_3/(124416*epsilon) - 139*f_5/(51840*epsilon) - 83*pi**4/(37324800*epsilon) + 151337/(89579520*epsilon) + pi**6/(544320*epsilon) - 761*f_3/(622080*epsilon**2) + 23*f_5/(17280*epsilon**2) - 9233/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - 659/(622080*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","6050":"581*f_3/(1119744*epsilon) + 7*f_5/(155520*epsilon) - 73*pi**4/(55987200*epsilon) - 47177/(1612431360*epsilon) - 73*f_3/(466560*epsilon**2) - 57947/(89579520*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) + 34699/(67184640*epsilon**3) - 2741/(11197440*epsilon**4) + 37/(466560*epsilon**5) - 1/(77760*epsilon**6)","6051":"-29*f_3/(103680*epsilon) - 7*f_5/(34560*epsilon) + pi**4/(1036800*epsilon) + 6049/(29859840*epsilon) - 23*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 2279/(22394880*epsilon**2) + f_3/(2160*epsilon**3) + 71/(2985984*epsilon**3) + 49/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6052":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(388800*epsilon) - f_3/(31104*epsilon) + 79*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6053":"-f_3**2/(5184*epsilon) - 391*f_3/(155520*epsilon) + 167*f_5/(103680*epsilon) - pi**6/(1959552*epsilon) + 59*pi**4/(6220800*epsilon) + 167647/(134369280*epsilon) + 47*f_3/(25920*epsilon**2) - f_5/(2592*epsilon**2) - 28847/(26873856*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) + 4363/(11197440*epsilon**3) + 61/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","6054":"-19*f_3**2/(5184*epsilon) - 1001*f_3/(311040*epsilon) + pi**4*f_3/(77760*epsilon) + 595*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 19*pi**6/(1959552*epsilon) - 47521/(11197440*epsilon) + 61*pi**4/(3110400*epsilon) + f_3**2/(1296*epsilon**2) + 61*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 763/(311040*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 23/(25920*epsilon**3) + 1/(6480*epsilon**4)","6055":"-61*f_3/(207360*epsilon) + 7*f_5/(51840*epsilon) - 11*pi**4/(9331200*epsilon) + 8267/(25194240*epsilon) - 17*f_3/(77760*epsilon**2) + pi**4/(1555200*epsilon**2) + 17489/(100776960*epsilon**2) + f_3/(12960*epsilon**3) - 4801/(16796160*epsilon**3) - 143/(466560*epsilon**4) + 31/(58320*epsilon**5) - 1/(4860*epsilon**6)","6056":"37*f_3/(20736*epsilon) - f_5/(6480*epsilon) - 1853/(1492992*epsilon) - 13*pi**4/(1036800*epsilon) - 13*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 59/(41472*epsilon**2) + f_3/(2160*epsilon**3) - 1/(1080*epsilon**3) + 1/(4320*epsilon**4)","6057":"11*f_3**2/(12960*epsilon) - 431*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 911*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 49*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 49*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6058":"23*f_3**2/(103680*epsilon) + 1151*f_3/(3732480*epsilon) + 229*f_5/(103680*epsilon) - 34487/(11197440*epsilon) - 29*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 457*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","6059":"17*f_3**2/(17280*epsilon) - 13559*f_3/(3732480*epsilon) - 29*f_5/(103680*epsilon) - 229*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 155203/(33592320*epsilon) - 31*f_3/(103680*epsilon**2) + 13*f_5/(8640*epsilon**2) - 7507/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3083/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","6060":"-17*f_3/(311040*epsilon) - 20197/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 269/(1119744*epsilon**2) + 1049/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","6061":"-17*f_3/(311040*epsilon) - 20197/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 269/(1119744*epsilon**2) + 1049/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","6062":"-427*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 20261/(100776960*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 509/(5598720*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 36209/(44789760*epsilon**3) - 4003/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","6063":"-19*f_3**2/(12960*epsilon) + pi**4*f_3/(388800*epsilon) + 17*f_3/(62208*epsilon) + 257*f_5/(77760*epsilon) - 359*f_7/(51840*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) + f_3**2/(6480*epsilon**2) - 29*f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6064":"-427*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 20261/(100776960*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 509/(5598720*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 36209/(44789760*epsilon**3) - 4003/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","6065":"11*f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 29059/(89579520*epsilon) - f_3/(8640*epsilon**2) - 407/(933120*epsilon**2) - 43/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","6066":"-5*f_3/(124416*epsilon) - f_5/(46080*epsilon) - 1487/(53747712*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 4777/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(5598720*epsilon**3) - 407/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","6067":"11*f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 16747/(89579520*epsilon) - f_3/(8640*epsilon**2) - 389/(933120*epsilon**2) - 19/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","6068":"-f_3/(25920*epsilon) - 24709/(44789760*epsilon) + 2803/(14929920*epsilon**2) - 193/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","6069":"-38117/(89579520*epsilon) + 17455/(53747712*epsilon**2) - 18857/(22394880*epsilon**3) + 11/(7776*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","6070":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","6071":"53*f_3/(414720*epsilon) - f_5/(34560*epsilon) - 7*pi**4/(4147200*epsilon) + 470333/(268738560*epsilon) - f_3/(20736*epsilon**2) - 28033/(14929920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 30343/(22394880*epsilon**3) - 59/(69120*epsilon**4) + 19/(51840*epsilon**5) - 1/(12960*epsilon**6)","6072":"181*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 13397/(17915904*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 8117/(14929920*epsilon**2) + 9163/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","6073":"181*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 13397/(17915904*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 8117/(14929920*epsilon**2) + 9163/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","6074":"427*f_3/(414720*epsilon) - 7*f_5/(103680*epsilon) - 7*pi**4/(4147200*epsilon) + 194459/(806215680*epsilon) - 89*f_3/(103680*epsilon**2) - 142319/(268738560*epsilon**2) + pi**4/(622080*epsilon**2) + f_3/(5184*epsilon**3) + 96227/(134369280*epsilon**3) - 2371/(3732480*epsilon**4) + 19/(62208*epsilon**5) - 1/(15552*epsilon**6)","6075":"5*f_3/(13824*epsilon) + 11*f_5/(103680*epsilon) - 17*pi**4/(6220800*epsilon) + 1687/(44789760*epsilon) - 17*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 114023/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 26309/(22394880*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","6076":"-151*f_3/(207360*epsilon) - f_5/(1728*epsilon) - pi**4/(2073600*epsilon) + 60061/(89579520*epsilon) - f_3/(17280*epsilon**2) + 59411/(268738560*epsilon**2) - 13457/(22394880*epsilon**3) + 101/(77760*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","6077":"-25*f_3/(7776*epsilon) + 11*f_5/(12960*epsilon) + pi**4/(115200*epsilon) + 46711/(22394880*epsilon) + 101*f_3/(51840*epsilon**2) - 157201/(89579520*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 6179/(14929920*epsilon**3) + 13/(27648*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6078":"-5*f_3/(124416*epsilon) - f_5/(46080*epsilon) - 1487/(53747712*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 4777/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(5598720*epsilon**3) - 407/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","6079":"-443*f_3/(155520*epsilon) + f_5/(12960*epsilon) + 29*pi**4/(3110400*epsilon) + 26357/(11197440*epsilon) + 37*f_3/(17280*epsilon**2) - 171889/(89579520*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1351/(2985984*epsilon**3) + 13/(27648*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6080":"-499*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 168763/(806215680*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 11827/(268738560*epsilon**2) - 7*f_3/(51840*epsilon**3) - 17/(373248*epsilon**3) - 2041/(1866240*epsilon**4) + 17/(9720*epsilon**5) - 1/(1296*epsilon**6)","6081":"-499*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 168763/(806215680*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 11827/(268738560*epsilon**2) - 7*f_3/(51840*epsilon**3) - 17/(373248*epsilon**3) - 2041/(1866240*epsilon**4) + 17/(9720*epsilon**5) - 1/(1296*epsilon**6)","6082":"-587*f_3/(1244160*epsilon) + f_5/(69120*epsilon) - 89675/(120932352*epsilon) + 59*pi**4/(55987200*epsilon) + 431*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 359299/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 26099/(33592320*epsilon**3) + 281/(622080*epsilon**4) - 37/(233280*epsilon**5) + 1/(38880*epsilon**6)","6083":"1147*f_3/(1244160*epsilon) - f_5/(23040*epsilon) - pi**4/(583200*epsilon) + 19477/(44789760*epsilon) - 407*f_3/(622080*epsilon**2) - 122467/(134369280*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + f_3/(25920*epsilon**3) + 13373/(11197440*epsilon**3) - 571/(622080*epsilon**4) + 31/(77760*epsilon**5) - 1/(12960*epsilon**6)","6084":"373*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - 510149/(302330880*epsilon) + 7*pi**4/(9331200*epsilon) - 5*f_3/(41472*epsilon**2) - pi**4/(2073600*epsilon**2) + 123779/(80621568*epsilon**2) + f_3/(25920*epsilon**3) - 6487/(6718464*epsilon**3) + 11/(23040*epsilon**4) - 37/(233280*epsilon**5) + 1/(38880*epsilon**6)","6085":"-7*f_3/(12960*epsilon) - f_5/(51840*epsilon) + pi**4/(207360*epsilon) + 2107/(3732480*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) - 1/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","6086":"7*f_3/(17280*epsilon) + f_5/(103680*epsilon) - pi**4/(414720*epsilon) - 1699/(22394880*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 109487/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 5305/(4478976*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","6087":"f_3/(3456*epsilon) + f_5/(103680*epsilon) - pi**4/(414720*epsilon) + 2329/(29859840*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 65099/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 25193/(22394880*epsilon**3) + 2/(1215*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","6088":"11*f_3**2/(25920*epsilon) - 7*f_3/(3840*epsilon) - pi**4*f_3/(388800*epsilon) + 401*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) - 7817/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 259/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","6089":"121*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 49*pi**4/(6220800*epsilon) + 5107/(3359232*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(345600*epsilon**2) + 9353/(13436928*epsilon**2) + f_3/(2880*epsilon**3) - 108227/(44789760*epsilon**3) + 83/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6090":"f_3**2/(25920*epsilon) + 173*f_3/(69120*epsilon) - f_5/(540*epsilon) - 58879/(67184640*epsilon) - pi**6/(1959552*epsilon) + pi**4/(172800*epsilon) + 37*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 12043/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 48611/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6091":"-7*f_3**2/(20736*epsilon) - 2509*f_3/(746496*epsilon) + 37*f_5/(8640*epsilon) - 13213/(11197440*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(1555200*epsilon) + 13*f_3/(12960*epsilon**2) + f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6092":"-79*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 3647/(33592320*epsilon) - 13*f_3/(103680*epsilon**2) - 20021/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1681/(2799360*epsilon**3) + 47/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6093":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 3991/(89579520*epsilon) - 43*f_3/(103680*epsilon**2) + 2179/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 493/(7464960*epsilon**3) + 37/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","6094":"11*f_3**2/(103680*epsilon) + 205*f_3/(746496*epsilon) - f_5/(6912*epsilon) - 17*pi**4/(3110400*epsilon) + 43/(1990656*epsilon) + pi**6/(19595520*epsilon) - 17*f_3/(25920*epsilon**2) - f_5/(51840*epsilon**2) - 251/(933120*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 5/(13824*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","6095":"-f_3/(5184*epsilon) - 5201/(8957952*epsilon) + 3379/(14929920*epsilon**2) - 193/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","6096":"79*f_3**2/(103680*epsilon) - 14273*f_3/(3732480*epsilon) + 19*f_5/(6480*epsilon) - 13213/(11197440*epsilon) + 7*pi**4/(1555200*epsilon) + pi**6/(1399680*epsilon) + 7*f_3/(12960*epsilon**2) + 31*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6097":"f_3**2/(40*epsilon) + 763*f_3/(12960*epsilon) - 49*f_5/(216*epsilon) + 161*f_7/(17280*epsilon) - 7*pi**4/(32400*epsilon) + 42847/(622080*epsilon) + pi**6/(13608*epsilon) - f_3**2/(72*epsilon**2) - 131*f_3/(4320*epsilon**2) + 19*f_5/(144*epsilon**2) - 475/(10368*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(36*epsilon**3) + 5/(288*epsilon**3) - 1/(360*epsilon**4)","6098":"43*f_3**2/(25920*epsilon) - 17*f_3/(87480*epsilon) - 181*f_5/(17280*epsilon) - 23*pi**6/(9797760*epsilon) + pi**4/(116640*epsilon) + 196939/(26873856*epsilon) - 3703*f_3/(466560*epsilon**2) + f_5/(120*epsilon**2) - 1103/(3732480*epsilon**2) + 37*pi**4/(4665600*epsilon**2) + 109*f_3/(12960*epsilon**3) - 803/(93312*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 113/(19440*epsilon**4) - 1/(810*epsilon**5)","6099":"-41*f_3/(93312*epsilon) - f_5/(23040*epsilon) + 51379/(403107840*epsilon) + 43*pi**4/(12441600*epsilon) + 43*f_3/(103680*epsilon**2) - 32953/(268738560*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 613/(933120*epsilon**3) - 3157/(1866240*epsilon**4) + 1/(540*epsilon**5) - 1/(1296*epsilon**6)","6100":"17*f_3**2/(1728*epsilon) + 6973*f_3/(1866240*epsilon) - 7*f_5/(432*epsilon) - 130501/(44789760*epsilon) + pi**6/(816480*epsilon) + 11*pi**4/(691200*epsilon) + 1877*f_3/(155520*epsilon**2) + f_5/(1440*epsilon**2) - 23419/(1244160*epsilon**2) + pi**4/(62208*epsilon**2) - 29*f_3/(864*epsilon**3) - pi**4/(129600*epsilon**3) + 13039/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 251/(12960*epsilon**4) + 7/(2160*epsilon**5)","6101":"-f_3**2/(480*epsilon) + 73*f_3/(41472*epsilon) - 77*f_5/(6912*epsilon) - 17*pi**4/(2073600*epsilon) + 856969/(134369280*epsilon) - 209*f_3/(34560*epsilon**2) + pi**4/(69120*epsilon**2) + 46691/(22394880*epsilon**2) + f_3/(96*epsilon**3) - 571/(46656*epsilon**3) + 1567/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","6102":"-79*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 3647/(33592320*epsilon) - 13*f_3/(103680*epsilon**2) - 20021/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1681/(2799360*epsilon**3) + 47/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6103":"11*f_3**2/(103680*epsilon) - 353*f_3/(746496*epsilon) + 67*f_5/(103680*epsilon) - 73*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 415477/(268738560*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 3151/(2799360*epsilon**2) + 7*f_3/(8640*epsilon**3) - 97/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","6104":"-f_3**2/(11520*epsilon) - 205*f_3/(746496*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) - 2359/(11197440*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(31104*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6105":"-47*f_3/(311040*epsilon) + 37*f_5/(103680*epsilon) - 2003/(3317760*epsilon) + pi**4/(388800*epsilon) - f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 9443/(22394880*epsilon**2) + f_3/(4320*epsilon**3) + 5827/(14929920*epsilon**3) - 47/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6106":"-f_3/(34560*epsilon) - 9953/(33592320*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 5107/(11197440*epsilon**2) + 7/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","6107":"f_3**2/(17280*epsilon) + 7*f_3/(746496*epsilon) + 53*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) - 52769/(89579520*epsilon) + 79*pi**4/(37324800*epsilon) + 79*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) - 359/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","6108":"-41*f_3/(311040*epsilon) - f_5/(5760*epsilon) - pi**4/(311040*epsilon) + 13913/(29859840*epsilon) - f_3/(2592*epsilon**2) + 821/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 505/(2985984*epsilon**3) + 29/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6109":"11*f_3/(46656*epsilon) + f_5/(23040*epsilon) - 83021/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 9437/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 5837/(11197440*epsilon**3) - 1469/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","6110":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","6111":"-643*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 485719/(806215680*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 433/(4478976*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 8437/(8957952*epsilon**3) - 4219/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","6112":"649*f_3/(1244160*epsilon) - 61*f_5/(207360*epsilon) - 1439/(1399680*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 52769/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7873/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6113":"-5*f_3/(20736*epsilon) - 1295/(3359232*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 7267/(11197440*epsilon**2) + 1/(4860*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","6114":"229*f_3/(311040*epsilon) + 61*f_5/(34560*epsilon) - 28357/(11197440*epsilon) + pi**4/(388800*epsilon) + 17*f_3/(17280*epsilon**2) - 107903/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 12301/(5598720*epsilon**3) - 253/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6115":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","6116":"-f_3/(34560*epsilon) - 9953/(33592320*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 5107/(11197440*epsilon**2) + 7/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","6117":"-113*f_3/(82944*epsilon) + 73*f_5/(69120*epsilon) - 9967/(59719680*epsilon) + 119*pi**4/(12441600*epsilon) + 5*f_3/(4608*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 6017/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 3223/(3732480*epsilon**3) - 1/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6118":"353*f_3/(414720*epsilon) - 23*f_5/(103680*epsilon) - 73201/(53747712*epsilon) + 17*pi**4/(2488320*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 4963/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 11263/(11197440*epsilon**3) - 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6119":"317*f_3/(622080*epsilon) - 7*f_5/(23040*epsilon) - 60203/(179159040*epsilon) - 7*pi**4/(6220800*epsilon) - 73*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 15253/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 1063/(3732480*epsilon**3) - 67/(124416*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","6120":"-47*f_3/(311040*epsilon) + 37*f_5/(103680*epsilon) - 2003/(3317760*epsilon) + pi**4/(388800*epsilon) - f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 9443/(22394880*epsilon**2) + f_3/(4320*epsilon**3) + 5827/(14929920*epsilon**3) - 47/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6121":"-71*f_3**2/(25920*epsilon) - 37*f_3/(25920*epsilon) + pi**4*f_3/(77760*epsilon) + 827*f_5/(155520*epsilon) + 23*f_7/(51840*epsilon) - pi**6/(279936*epsilon) - pi**4/(259200*epsilon) + 1373/(746496*epsilon) + f_3**2/(1296*epsilon**2) - f_3/(2160*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + 59/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","6122":"-11*f_3**2/(12960*epsilon) - 113*f_3/(51840*epsilon) + pi**4*f_3/(194400*epsilon) + 887*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 3049/(3732480*epsilon) + 19*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(12960*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 13/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","6123":"1063*f_3/(1244160*epsilon) + 19*f_5/(69120*epsilon) - 20813/(19906560*epsilon) - 49*pi**4/(12441600*epsilon) - 191*f_3/(207360*epsilon**2) - pi**4/(414720*epsilon**2) + 8509/(11197440*epsilon**2) + f_3/(1728*epsilon**3) - 377/(3732480*epsilon**3) + 13/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6124":"4507*f_3/(1244160*epsilon) - 35*f_5/(13824*epsilon) - 65791/(59719680*epsilon) - 71*pi**4/(12441600*epsilon) - 103*f_3/(207360*epsilon**2) - pi**4/(230400*epsilon**2) + 3701/(5598720*epsilon**2) + f_3/(2880*epsilon**3) - 521/(3732480*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6125":"137*f_3/(155520*epsilon) - 43*f_5/(25920*epsilon) - 19*pi**4/(1555200*epsilon) + 7861/(3732480*epsilon) - 19*f_3/(12960*epsilon**2) + 23/(311040*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","6126":"121*f_3/(622080*epsilon) + 7*f_5/(51840*epsilon) - 8873/(53747712*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 10087/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1679/(5598720*epsilon**3) + 101/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","6127":"-301*f_3/(414720*epsilon) + 149*f_5/(207360*epsilon) - 23191/(59719680*epsilon) + 109*pi**4/(12441600*epsilon) + 41*f_3/(41472*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 4937/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 3151/(3732480*epsilon**3) - 1/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6128":"f_3/(2560*epsilon) - f_5/(23040*epsilon) - pi**4/(388800*epsilon) - 37151/(179159040*epsilon) + 11*f_3/(69120*epsilon**2) + 5917/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 121/(1399680*epsilon**3) - 409/(933120*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","6129":"7*f_3/(7776*epsilon) - 11*f_5/(23040*epsilon) - pi**4/(207360*epsilon) - 16313/(59719680*epsilon) - f_3/(1536*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 101903/(201553920*epsilon**2) + f_3/(8640*epsilon**3) - 683/(1679616*epsilon**3) - 433/(1866240*epsilon**4) + 11/(23328*epsilon**5) - 7/(38880*epsilon**6)","6130":"-25*f_3/(248832*epsilon) - 19*f_5/(23040*epsilon) - 43*pi**4/(6220800*epsilon) + 13979/(11197440*epsilon) - 67*f_3/(207360*epsilon**2) - 8005/(26873856*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 2473/(5598720*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6131":"f_3**2/(5184*epsilon) - 29*f_3/(311040*epsilon) + 7*f_5/(4320*epsilon) - 5053/(2799360*epsilon) + pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + f_3/(1440*epsilon**2) + f_5/(2592*epsilon**2) - 106607/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 2417/(1119744*epsilon**3) - 253/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6132":"f_3**2/(12960*epsilon) + 241*f_3/(1244160*epsilon) - 101*f_5/(207360*epsilon) - 6823/(11197440*epsilon) - 17*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) - 56657/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7657/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6133":"-41*f_3/(124416*epsilon) - 71*f_5/(34560*epsilon) - pi**4/(194400*epsilon) + 46747/(22394880*epsilon) - f_3/(1620*epsilon**2) + pi**4/(518400*epsilon**2) + 45781/(134369280*epsilon**2) + f_3/(4320*epsilon**3) + 1609/(5598720*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6134":"-25*f_3/(248832*epsilon) - 19*f_5/(23040*epsilon) - 43*pi**4/(6220800*epsilon) + 13979/(11197440*epsilon) - 67*f_3/(207360*epsilon**2) - 8005/(26873856*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 2473/(5598720*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6135":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","6136":"-1327*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(37324800*epsilon) + 199429/(268738560*epsilon) + 13*f_3/(311040*epsilon**2) + 17453/(26873856*epsilon**2) - 23983/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","6137":"-11*f_3**2/(25920*epsilon) - 1991*f_3/(3732480*epsilon) + 131*f_5/(51840*epsilon) - 37*pi**6/(19595520*epsilon) - 9859/(11197440*epsilon) + 79*pi**4/(7464960*epsilon) + 79*f_3/(62208*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 257/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6138":"-41*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 12823/(35831808*epsilon) - pi**4/(518400*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(4478976*epsilon**2) + f_3/(1440*epsilon**3) + 991/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","6139":"7*f_3**2/(51840*epsilon) + 817*f_3/(3732480*epsilon) + 59*f_5/(34560*epsilon) - pi**6/(612360*epsilon) + 5513/(11197440*epsilon) + 11*pi**4/(1492992*epsilon) + 55*f_3/(62208*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6140":"-17*f_3/(207360*epsilon) + 5669/(11197440*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(8640*epsilon**2) - 311/(1866240*epsilon**2) - 23/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","6141":"-7*f_3/(13824*epsilon) + 607/(5598720*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(8640*epsilon**2) - 563/(1866240*epsilon**2) + 1/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","6142":"f_3**2/(51840*epsilon) - 47*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 13*pi**4/(37324800*epsilon) + 5513/(11197440*epsilon) - 13*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6143":"-13*f_3**2/(17280*epsilon) + 5417*f_3/(3732480*epsilon) - 31*f_5/(20736*epsilon) - 101*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + pi**6/(1632960*epsilon) - 101*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","6144":"329*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 11717/(53747712*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 1957/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1679/(5598720*epsilon**3) + 137/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","6145":"-f_3/(34560*epsilon) - 9953/(33592320*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 5107/(11197440*epsilon**2) + 7/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","6146":"-5*f_3**2/(10368*epsilon) + 2753*f_3/(3732480*epsilon) + 31*f_5/(103680*epsilon) - 149/(207360*epsilon) - 5*pi**4/(1492992*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 13/(93312*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","6147":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","6148":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","6149":"11*f_3**2/(25920*epsilon) - 133*f_3/(103680*epsilon) - pi**4*f_3/(388800*epsilon) + 101*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) - 1189/(746496*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","6150":"487*f_3/(1244160*epsilon) - 371*f_5/(207360*epsilon) - pi**4/(138240*epsilon) + 7883/(4478976*epsilon) - 5*f_3/(13824*epsilon**2) - 34841/(134369280*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 473/(1119744*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6151":"-13*f_3/(62208*epsilon) - 7*f_5/(8640*epsilon) + 239/(746496*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 89/(311040*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","6152":"f_3**2/(960*epsilon) - 7391*f_3/(3732480*epsilon) + 43*f_5/(25920*epsilon) - 2173/(11197440*epsilon) - 61*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 61*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6153":"-181*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 7487/(179159040*epsilon) + pi**4/(1036800*epsilon) - f_3/(2560*epsilon**2) - pi**4/(691200*epsilon**2) + 5603/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 227/(3732480*epsilon**3) - 109/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","6154":"19*f_3/(165888*epsilon) + 7*f_5/(207360*epsilon) - 7*pi**4/(8294400*epsilon) + 434071/(1612431360*epsilon) - f_3/(41472*epsilon**2) - 869/(2488320*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 26723/(67184640*epsilon**3) - 167/(466560*epsilon**4) + 31/(155520*epsilon**5) - 1/(19440*epsilon**6)","6155":"f_3**2/(25920*epsilon) + 2161*f_3/(1244160*epsilon) - 49*f_5/(23040*epsilon) - pi**6/(1959552*epsilon) - 6293/(22394880*epsilon) + 53*pi**4/(12441600*epsilon) + 47*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 10813/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7549/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6156":"2127991/(1612431360*epsilon) - 119263/(89579520*epsilon**2) + 47947/(67184640*epsilon**3) - 3101/(11197440*epsilon**4) + 37/(466560*epsilon**5) - 1/(77760*epsilon**6)","6157":"-f_3**2/(720*epsilon) + pi**4*f_3/(194400*epsilon) + 71*f_3/(31104*epsilon) - 29*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 11*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 11*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6158":"-17*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 463*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6159":"-f_3/(5184*epsilon) + pi**4/(1036800*epsilon) + 2633/(13436928*epsilon) + f_3/(8640*epsilon**2) + 191/(3732480*epsilon**2) + 17/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","6160":"-41*f_3/(124416*epsilon) - 71*f_5/(34560*epsilon) - pi**4/(194400*epsilon) + 46747/(22394880*epsilon) - f_3/(1620*epsilon**2) + pi**4/(518400*epsilon**2) + 45781/(134369280*epsilon**2) + f_3/(4320*epsilon**3) + 1609/(5598720*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6161":"-6498119/(7255941120*epsilon) + 2021797/(2418647040*epsilon**2) - 80477/(201553920*epsilon**3) + 4621/(33592320*epsilon**4) - 47/(1399680*epsilon**5) + 1/(233280*epsilon**6)","6162":"11*f_3/(46656*epsilon) + f_5/(23040*epsilon) - 83021/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 9437/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 5837/(11197440*epsilon**3) - 1469/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","6163":"-97*f_3/(155520*epsilon) + f_5/(23040*epsilon) - 140987/(268738560*epsilon) + 13*pi**4/(37324800*epsilon) + 71*f_3/(622080*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 89857/(134369280*epsilon**2) - f_3/(6480*epsilon**3) + 677/(11197440*epsilon**3) - 2041/(1866240*epsilon**4) + 29/(25920*epsilon**5) - 1/(2592*epsilon**6)","6164":"-23*f_3/(248832*epsilon) - 7*f_5/(69120*epsilon) - pi**4/(691200*epsilon) + 88567/(44789760*epsilon) + 17*f_3/(69120*epsilon**2) - 62243/(26873856*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 3769/(2239488*epsilon**3) - 619/(622080*epsilon**4) + 31/(77760*epsilon**5) - 1/(12960*epsilon**6)","6165":"71*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 120109/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) + 7273/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 73/(1866240*epsilon**3) + 1093/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","6166":"1163*f_3/(1244160*epsilon) - f_5/(3840*epsilon) - 30715/(53747712*epsilon) + 29*pi**4/(12441600*epsilon) - 127*f_3/(103680*epsilon**2) - 49/(466560*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) + 11/(124416*epsilon**3) + 1/(1080*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","6167":"13*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 1009*f_3/(155520*epsilon) - 95*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 13*pi**6/(1959552*epsilon) + 11*pi**4/(311040*epsilon) - f_3**2/(6480*epsilon**2) + 11*f_3/(2592*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6168":"-643*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 485719/(806215680*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 433/(4478976*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 8437/(8957952*epsilon**3) - 4219/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","6169":"13*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 1009*f_3/(155520*epsilon) - 11*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 13*pi**6/(1959552*epsilon) + 11*pi**4/(311040*epsilon) - f_3**2/(6480*epsilon**2) + 11*f_3/(2592*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6170":"f_3**2/(1152*epsilon) + 10181*f_3/(3732480*epsilon) - 383*f_5/(34560*epsilon) - 233*pi**4/(37324800*epsilon) + pi**6/(272160*epsilon) + 44563/(11197440*epsilon) + 103*f_3/(103680*epsilon**2) + 17*f_5/(8640*epsilon**2) - 161/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 5/(5184*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6171":"13*f_3**2/(69120*epsilon) + 377*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(388800*epsilon) - pi**6/(4354560*epsilon) + 2611/(44789760*epsilon) - f_3/(3240*epsilon**2) - 7*f_5/(34560*epsilon**2) - 311/(5971968*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 19/(82944*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","6172":"11*f_3**2/(103680*epsilon) + 727*f_3/(746496*epsilon) + 5*f_5/(20736*epsilon) - 405493/(268738560*epsilon) - pi**4/(155520*epsilon) + pi**6/(19595520*epsilon) - f_3/(1296*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 899/(1866240*epsilon**2) + f_3/(1728*epsilon**3) - 523/(373248*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","6173":"11*f_3**2/(103680*epsilon) + 1043*f_3/(3732480*epsilon) + 5*f_5/(20736*epsilon) - 170773/(268738560*epsilon) - 7*pi**4/(1555200*epsilon) + pi**6/(19595520*epsilon) - 7*f_3/(12960*epsilon**2) - f_5/(51840*epsilon**2) + 55/(373248*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 2471/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","6174":"-41*f_3/(311040*epsilon) - f_5/(5760*epsilon) - pi**4/(311040*epsilon) + 13913/(29859840*epsilon) - f_3/(2592*epsilon**2) + 821/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 505/(2985984*epsilon**3) + 29/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6175":"-77*f_3/(12960*epsilon) - 7*f_5/(8640*epsilon) - 1081/(207360*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - pi**4/(259200*epsilon**2) + 97/(25920*epsilon**2) - f_3/(2160*epsilon**3) - 7/(4320*epsilon**3) + 1/(2160*epsilon**4)","6176":"89*f_3/(124416*epsilon) + f_5/(4320*epsilon) - 9287/(1679616*epsilon) - pi**4/(82944*epsilon) + f_3/(576*epsilon**2) - pi**4/(518400*epsilon**2) + 131173/(14929920*epsilon**2) - f_3/(4320*epsilon**3) - 3395/(497664*epsilon**3) + 763/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","6177":"-1327*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(37324800*epsilon) + 199429/(268738560*epsilon) + 13*f_3/(311040*epsilon**2) + 17453/(26873856*epsilon**2) - 23983/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","6178":"-1759*f_3/(1244160*epsilon) + 11*f_5/(103680*epsilon) + 37*pi**4/(12441600*epsilon) + 39041/(44789760*epsilon) + 7*f_3/(5184*epsilon**2) - 9221/(17915904*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 779/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6179":"-127*f_3/(414720*epsilon) - f_5/(103680*epsilon) - 734711/(2418647040*epsilon) - pi**4/(12441600*epsilon) + 7*f_3/(31104*epsilon**2) - pi**4/(4665600*epsilon**2) + 354697/(806215680*epsilon**2) - f_3/(38880*epsilon**3) - 2311/(4976640*epsilon**3) + 3109/(11197440*epsilon**4) - 83/(933120*epsilon**5) + 1/(77760*epsilon**6)","6180":"-211*f_3/(124416*epsilon) - f_5/(2160*epsilon) + 19*pi**4/(6220800*epsilon) + 181651/(89579520*epsilon) + 13*f_3/(5760*epsilon**2) - 157669/(89579520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 6179/(14929920*epsilon**3) + 13/(27648*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6181":"-313*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) + 13*pi**4/(6220800*epsilon) + 40409/(44789760*epsilon) + 13*f_3/(51840*epsilon**2) - 10361/(53747712*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 10273/(11197440*epsilon**3) + 613/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","6182":"21187/(89579520*epsilon) - 2581/(89579520*epsilon**2) - 9661/(14929920*epsilon**3) + 97/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6183":"267299/(268738560*epsilon) + 18113/(33592320*epsilon**2) - 76691/(44789760*epsilon**3) + 587/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6184":"31*f_3**2/(51840*epsilon) + 1589*f_3/(746496*epsilon) - 343*f_5/(103680*epsilon) - 373*pi**4/(37324800*epsilon) - 3811/(11197440*epsilon) + pi**6/(699840*epsilon) - 373*f_3/(311040*epsilon**2) + 31*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 31/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6185":"-11*f_3**2/(12960*epsilon) - 49*f_3/(51840*epsilon) + pi**4*f_3/(194400*epsilon) + 1067*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 19*pi**4/(1555200*epsilon) + 8737/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(12960*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 17/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","6186":"5*f_3**2/(10368*epsilon) - 5303*f_3/(3732480*epsilon) + 89*f_5/(34560*epsilon) - 4117/(11197440*epsilon) - 133*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 133*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 53/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6187":"-f_3**2/(540*epsilon) - 1049*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 433*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + pi**4/(19200*epsilon) + f_3**2/(3240*epsilon**2) + f_3/(160*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6188":"-f_3**2/(5760*epsilon) + 889*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - 13099/(11197440*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 247/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6189":"-7*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 2131*f_3/(311040*epsilon) - 2021*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 139*pi**4/(3110400*epsilon) + 19*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 139*f_3/(25920*epsilon**2) + 19*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6190":"-101*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 15883/(89579520*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 9523/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 371/(7464960*epsilon**3) + 1/(1536*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","6191":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 1339*f_3/(311040*epsilon) - 1063*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6192":"-13*f_3**2/(34560*epsilon) - 9809*f_3/(3732480*epsilon) + 187*f_5/(51840*epsilon) - 18613/(11197440*epsilon) + 13*pi**4/(3110400*epsilon) + pi**6/(2177280*epsilon) + 13*f_3/(25920*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 13/(77760*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6193":"61*f_3**2/(103680*epsilon) - 16361*f_3/(3732480*epsilon) + 37*f_5/(8640*epsilon) - 9883/(11197440*epsilon) - pi**6/(19595520*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 59/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6194":"11*f_3**2/(103680*epsilon) + 1043*f_3/(3732480*epsilon) + 5*f_5/(20736*epsilon) - 170773/(268738560*epsilon) - 7*pi**4/(1555200*epsilon) + pi**6/(19595520*epsilon) - 7*f_3/(12960*epsilon**2) - f_5/(51840*epsilon**2) + 55/(373248*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 2471/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","6195":"f_3/(2304*epsilon) - 7*pi**4/(2073600*epsilon) - 28009/(89579520*epsilon) - 7*f_3/(17280*epsilon**2) + 1/(155520*epsilon**2) + 127/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","6196":"f_3**2/(11520*epsilon) + 1079*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 272509/(268738560*epsilon) - 13*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 13*f_3/(25920*epsilon**2) + f_5/(5760*epsilon**2) + 149/(1866240*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 2579/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","6197":"f_3**2/(720*epsilon) + 14167*f_3/(3732480*epsilon) - 73*f_5/(51840*epsilon) - 1675277/(89579520*epsilon) + pi**6/(725760*epsilon) + 581*pi**4/(12441600*epsilon) + 1433*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 1423/(466560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - 101*f_3/(8640*epsilon**3) - pi**4/(259200*epsilon**3) + 3931/(207360*epsilon**3) + 19*f_3/(2160*epsilon**4) - 199/(10368*epsilon**4) + 11/(1440*epsilon**5)","6198":"f_3**2/(2160*epsilon) + 114271*f_3/(11197440*epsilon) + 23*f_5/(155520*epsilon) - 5425049/(268738560*epsilon) + pi**6/(2177280*epsilon) + 1001*pi**4/(37324800*epsilon) - 5471*f_3/(466560*epsilon**2) - f_5/(1620*epsilon**2) - 29*pi**4/(2332800*epsilon**2) + 54931/(2799360*epsilon**2) + 2*f_3/(405*epsilon**3) - 6637/(622080*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(810*epsilon**4) + 607/(155520*epsilon**4) - 1/(1440*epsilon**5)","6199":"-f_3**2/(720*epsilon) - 33163*f_3/(3732480*epsilon) + 5*f_5/(10368*epsilon) - 77*pi**4/(1382400*epsilon) - pi**6/(725760*epsilon) + 418837/(17915904*epsilon) + 691*f_3/(31104*epsilon**2) + f_5/(540*epsilon**2) - 60083/(1866240*epsilon**2) + 23*pi**4/(777600*epsilon**2) - f_3/(90*epsilon**3) - pi**4/(129600*epsilon**3) + 295/(13824*epsilon**3) + f_3/(270*epsilon**4) - 499/(51840*epsilon**4) + 1/(480*epsilon**5)","6200":"f_3**2/(720*epsilon) + 14167*f_3/(3732480*epsilon) - 73*f_5/(51840*epsilon) - 1675277/(89579520*epsilon) + pi**6/(725760*epsilon) + 581*pi**4/(12441600*epsilon) + 1433*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 1423/(466560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - 101*f_3/(8640*epsilon**3) - pi**4/(259200*epsilon**3) + 3931/(207360*epsilon**3) + 19*f_3/(2160*epsilon**4) - 199/(10368*epsilon**4) + 11/(1440*epsilon**5)","6201":"1391/(9953280*epsilon) - 6559/(22394880*epsilon**2) - 793/(2985984*epsilon**3) + 241/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6202":"-f_3**2/(155520*epsilon) - 4997*f_3/(11197440*epsilon) + 41*f_5/(103680*epsilon) + pi**6/(29393280*epsilon) + 313*pi**4/(111974400*epsilon) + 242929/(806215680*epsilon) + 227*f_3/(311040*epsilon**2) - 19*f_5/(77760*epsilon**2) - 11773/(22394880*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(777600*epsilon**3) + 3187/(2799360*epsilon**3) + f_3/(6480*epsilon**4) - 19/(23328*epsilon**4) + 1/(4860*epsilon**5)","6203":"-19*f_3**2/(5184*epsilon) + pi**4*f_3/(77760*epsilon) + 991*f_3/(311040*epsilon) + 2831*f_5/(155520*epsilon) - f_7/(1296*epsilon) - 36673/(3732480*epsilon) - 19*pi**6/(1959552*epsilon) + pi**4/(124416*epsilon) + f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) + pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 47/(6912*epsilon**2) + f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 71/(25920*epsilon**3) + 1/(2160*epsilon**4)","6204":"-f_3**2/(155520*epsilon) - 2189*f_3/(11197440*epsilon) + 41*f_5/(103680*epsilon) - 719/(806215680*epsilon) + pi**6/(29393280*epsilon) + 313*pi**4/(111974400*epsilon) + 227*f_3/(311040*epsilon**2) - 19*f_5/(77760*epsilon**2) - pi**4/(207360*epsilon**2) - 9613/(22394880*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(777600*epsilon**3) + 3187/(2799360*epsilon**3) + f_3/(6480*epsilon**4) - 19/(23328*epsilon**4) + 1/(4860*epsilon**5)","6205":"-5*f_3**2/(10368*epsilon) + 3347*f_3/(3732480*epsilon) + 11*f_5/(34560*epsilon) - 52769/(89579520*epsilon) - 161*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) - 161*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 359/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","6206":"79*f_3/(155520*epsilon) - pi**4/(1555200*epsilon) - 19/(1658880*epsilon) - f_3/(12960*epsilon**2) - 2963/(8957952*epsilon**2) + 163/(414720*epsilon**3) - 19/(103680*epsilon**4) + 1/(25920*epsilon**5)","6207":"-11*f_3**2/(311040*epsilon) - 299*f_3/(1244160*epsilon) + 13*f_5/(62208*epsilon) - 1969/(9953280*epsilon) - pi**6/(58786560*epsilon) + 253*pi**4/(55987200*epsilon) + 253*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - pi**4/(373248*epsilon**2) + 187/(1399680*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 247/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","6208":"467*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15349/(403107840*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 131081/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 607/(2099520*epsilon**3) - 497/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","6209":"-f_3**2/(1920*epsilon) - 227*f_3/(746496*epsilon) + 5*f_5/(20736*epsilon) - 101*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + pi**6/(1632960*epsilon) - 101*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","6210":"f_3**2/(34560*epsilon) + 209*f_3/(746496*epsilon) - 97*f_5/(155520*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(9797760*epsilon) + 2419/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) + f_5/(17280*epsilon**2) + 17/(174960*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6211":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 511*f_3/(311040*epsilon) - 733*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6212":"f_3/(13824*epsilon) - 17093/(35831808*epsilon) - pi**4/(1382400*epsilon) - f_3/(11520*epsilon**2) + 1/(31104*epsilon**2) - 17/(1244160*epsilon**3) + 13/(51840*epsilon**4) - 1/(4320*epsilon**5)","6213":"-11*f_3**2/(6480*epsilon) + pi**4*f_3/(194400*epsilon) + 199*f_3/(155520*epsilon) + 247*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 43/(62208*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 49*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6214":"-f_3/(103680*epsilon) - 7049/(11197440*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 733/(6718464*epsilon**2) + 41/(139968*epsilon**3) - 73/(233280*epsilon**4) + 1/(9720*epsilon**5)","6215":"f_3**2/(5184*epsilon) - 191*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 17*pi**6/(19595520*epsilon) - 899/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6216":"59*f_3/(622080*epsilon) - 47/(92160*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 275/(13436928*epsilon**2) + 277/(1399680*epsilon**3) - 73/(466560*epsilon**4) + 1/(19440*epsilon**5)","6217":"-14231/(67184640*epsilon) - 73/(53747712*epsilon**2) + 647/(1399680*epsilon**3) + 67/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6218":"7*f_3**2/(17280*epsilon) - 8983*f_3/(3732480*epsilon) - 5*f_5/(6912*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 171623/(67184640*epsilon) - 29*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 11947/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 11/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 71/(77760*epsilon**4) - 1/(3240*epsilon**5)","6219":"49*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 17369/(89579520*epsilon) - 19*pi**4/(12441600*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 697/(2099520*epsilon**2) + f_3/(8640*epsilon**3) + 3043/(5598720*epsilon**3) - 7/(9720*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","6220":"-43*f_3/(62208*epsilon) - 13*f_5/(8640*epsilon) - pi**4/(622080*epsilon) + 9823/(3732480*epsilon) - f_3/(5184*epsilon**2) - 139/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","6221":"-31*f_3/(155520*epsilon) - 5341/(5598720*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) + 8741/(33592320*epsilon**2) + 89/(349920*epsilon**3) - 73/(233280*epsilon**4) + 1/(9720*epsilon**5)","6222":"f_3/(311040*epsilon) - f_5/(2880*epsilon) - pi**4/(622080*epsilon) + 4711/(3732480*epsilon) - f_3/(5184*epsilon**2) - 211/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","6223":"-79*f_3/(62208*epsilon) - f_5/(1080*epsilon) - pi**4/(622080*epsilon) + 9967/(3732480*epsilon) - f_3/(5184*epsilon**2) - 283/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","6224":"-23*f_3/(62208*epsilon) - 10453/(89579520*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 1009/(2799360*epsilon**2) + 373/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","6225":"f_3/(41472*epsilon) + f_5/(7680*epsilon) - 17*pi**4/(3110400*epsilon) + 48629/(179159040*epsilon) - 17*f_3/(25920*epsilon**2) + 23839/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 1141/(3732480*epsilon**3) + 13/(207360*epsilon**4) - 17/(6480*epsilon**5) + 1/(432*epsilon**6)","6226":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","6227":"-f_3/(20736*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 18103/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) - 269/(33592320*epsilon**2) - f_3/(25920*epsilon**3) + 7/(138240*epsilon**3) - 11/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","6228":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","6229":"-31*f_3/(207360*epsilon) + pi**4/(1866240*epsilon) + 48971/(322486272*epsilon) + f_3/(15552*epsilon**2) + 29681/(403107840*epsilon**2) + 2269/(33592320*epsilon**3) - 139/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","6230":"-97*f_3/(155520*epsilon) + f_5/(23040*epsilon) - 140987/(268738560*epsilon) + 13*pi**4/(37324800*epsilon) + 71*f_3/(622080*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 89857/(134369280*epsilon**2) - f_3/(6480*epsilon**3) + 677/(11197440*epsilon**3) - 2041/(1866240*epsilon**4) + 29/(25920*epsilon**5) - 1/(2592*epsilon**6)","6231":"5*f_3**2/(10368*epsilon) - 179*f_3/(746496*epsilon) + f_5/(62208*epsilon) - 14153/(11197440*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 71/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6232":"-31*f_3/(46656*epsilon) + pi**4/(373248*epsilon) + 520261/(483729408*epsilon) + 5*f_3/(15552*epsilon**2) + 100843/(201553920*epsilon**2) + 205/(3359232*epsilon**3) - 409/(279936*epsilon**4) + 19/(12960*epsilon**5) - 1/(1944*epsilon**6)","6233":"5*f_3**2/(10368*epsilon) - 6991*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - 649/(2239488*epsilon) - pi**6/(9797760*epsilon) + 181*pi**4/(12441600*epsilon) + 181*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 137/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6234":"-5*f_3**2/(10368*epsilon) - 4879*f_3/(3732480*epsilon) + 31*f_5/(20736*epsilon) + 19*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 9827/(67184640*epsilon) + 19*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","6235":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","6236":"-1529*f_3/(1244160*epsilon) + 119*f_5/(41472*epsilon) - 10283/(11943936*epsilon) - 11*pi**4/(2488320*epsilon) - 71*f_3/(207360*epsilon**2) - pi**4/(230400*epsilon**2) + 3161/(5598720*epsilon**2) + f_3/(2880*epsilon**3) - 449/(3732480*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6237":"967*f_3/(1244160*epsilon) - 11*f_5/(69120*epsilon) - 13333/(19906560*epsilon) - 13*pi**4/(4147200*epsilon) - 19*f_3/(23040*epsilon**2) - pi**4/(414720*epsilon**2) + 7213/(11197440*epsilon**2) + f_3/(1728*epsilon**3) - 61/(746496*epsilon**3) + 13/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6238":"341*f_3/(248832*epsilon) + 383*f_5/(207360*epsilon) - 191447/(59719680*epsilon) + 11*pi**4/(12441600*epsilon) - 191*f_3/(207360*epsilon**2) - pi**4/(230400*epsilon**2) + 1877/(1399680*epsilon**2) + f_3/(2880*epsilon**3) + 703/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6239":"-427*f_3/(1399680*epsilon) - 7*f_5/(155520*epsilon) - 1156793/(806215680*epsilon) - 49*pi**4/(27993600*epsilon) + 83*f_3/(933120*epsilon**2) + 7*pi**4/(9331200*epsilon**2) + 63503/(67184640*epsilon**2) + 7*f_3/(77760*epsilon**3) - 2489/(33592320*epsilon**3) - 593/(1399680*epsilon**4) + 17/(46656*epsilon**5) - 1/(9720*epsilon**6)","6240":"-833*f_3/(1866240*epsilon) - f_5/(41472*epsilon) - pi**4/(518400*epsilon) + 17015/(53747712*epsilon) + 31*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 16613/(89579520*epsilon**2) - f_3/(51840*epsilon**3) - 425/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","6241":"143*f_3/(622080*epsilon) + 11*f_5/(34560*epsilon) - 83*pi**4/(9331200*epsilon) + 3181/(161243136*epsilon) - 257*f_3/(311040*epsilon**2) + 18283/(33592320*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + f_3/(3240*epsilon**3) - 3007/(5598720*epsilon**3) - 49/(311040*epsilon**4) + 1/(2430*epsilon**5) - 1/(6480*epsilon**6)","6242":"-101*f_3/(82944*epsilon) - 19*f_5/(69120*epsilon) + 91*pi**4/(12441600*epsilon) + 54049/(59719680*epsilon) + 61*f_3/(207360*epsilon**2) - 1997/(2799360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + f_3/(8640*epsilon**3) + 2071/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6243":"-91*f_3/(414720*epsilon) + 17*f_5/(51840*epsilon) - 43*pi**4/(18662400*epsilon) + 2945/(35831808*epsilon) + 83*f_3/(622080*epsilon**2) - 6107/(89579520*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(10368*epsilon**3) + 7/(87480*epsilon**3) - 391/(933120*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","6244":"-319*f_3/(1244160*epsilon) - 287*f_5/(207360*epsilon) - 7*pi**4/(4147200*epsilon) + 612167/(537477120*epsilon) - 7*f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 152129/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 5543/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","6245":"173*f_3/(622080*epsilon) - 11*f_5/(23040*epsilon) - pi**4/(230400*epsilon) + 27391/(59719680*epsilon) - 29*f_3/(69120*epsilon**2) + 40991/(201553920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + f_3/(8640*epsilon**3) - 3091/(8398080*epsilon**3) - 433/(1866240*epsilon**4) + 11/(23328*epsilon**5) - 7/(38880*epsilon**6)","6246":"277*f_3/(1244160*epsilon) - 7*f_5/(69120*epsilon) - 15671/(22394880*epsilon) + pi**4/(1382400*epsilon) + 53*f_3/(207360*epsilon**2) - 50177/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1553/(1119744*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6247":"-311*f_3/(933120*epsilon) - f_5/(17280*epsilon) - pi**4/(933120*epsilon) + 2095/(80621568*epsilon) + 19*f_3/(62208*epsilon**2) - pi**4/(3110400*epsilon**2) + 1537/(17915904*epsilon**2) - f_3/(25920*epsilon**3) + 901/(2239488*epsilon**3) - 1361/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","6248":"199*f_3/(311040*epsilon) + 121*f_5/(25920*epsilon) - 9341/(3732480*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) - 223/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","6249":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","6250":"-2603*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 67*pi**4/(55987200*epsilon) + 5033/(25194240*epsilon) + 67*f_3/(466560*epsilon**2) - pi**4/(18662400*epsilon**2) + 13747/(268738560*epsilon**2) - f_3/(155520*epsilon**3) - 809/(8398080*epsilon**3) - 1787/(5598720*epsilon**4) + 17/(29160*epsilon**5) - 1/(3888*epsilon**6)","6251":"59*f_3/(311040*epsilon) - 37*f_5/(69120*epsilon) + 241/(2239488*epsilon) + 37*pi**4/(12441600*epsilon) - 7*f_3/(25920*epsilon**2) - 1511/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 49/(1244160*epsilon**3) + 173/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","6252":"-77*f_3/(373248*epsilon) - 1087279/(1209323520*epsilon) - pi**4/(3732480*epsilon) + f_3/(15552*epsilon**2) + 25999/(50388480*epsilon**2) - 3733/(16796160*epsilon**3) + 11/(174960*epsilon**4) - 1/(116640*epsilon**5)","6253":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","6254":"73*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 263*f_3/(62208*epsilon) - 1991*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 11*pi**4/(345600*epsilon) + 17*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 11*f_3/(2880*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6255":"-7*f_3/(103680*epsilon) - 19*f_5/(25920*epsilon) - pi**4/(115200*epsilon) + 877/(622080*epsilon) - f_3/(960*epsilon**2) + pi**4/(259200*epsilon**2) + 2099/(1866240*epsilon**2) + f_3/(2160*epsilon**3) - 47/(38880*epsilon**3) + 1/(2592*epsilon**4)","6256":"13*f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 439*f_3/(311040*epsilon) - 1481*f_5/(155520*epsilon) + f_7/(288*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6257":"-31*f_3**2/(12960*epsilon) - 707*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 529*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 71*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(12960*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6258":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 1339*f_3/(311040*epsilon) - 1063*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6259":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(388800*epsilon) - f_3/(31104*epsilon) + 163*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6260":"-19*f_3/(69120*epsilon) - f_5/(2592*epsilon) + 14323/(67184640*epsilon) - 43349/(268738560*epsilon**2) + 989/(1399680*epsilon**3) + 7/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6261":"-79*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 3647/(33592320*epsilon) - 13*f_3/(103680*epsilon**2) - 20021/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1681/(2799360*epsilon**3) + 47/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6262":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","6263":"-f_3/(46080*epsilon) - 257*f_5/(207360*epsilon) + 71*pi**4/(12441600*epsilon) + 43729/(59719680*epsilon) + 7*f_3/(69120*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 313/(559872*epsilon**2) + f_3/(8640*epsilon**3) + 1927/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","6264":"-5*f_3**2/(10368*epsilon) + 1103*f_3/(3732480*epsilon) + 11*f_5/(34560*epsilon) - 153491/(89579520*epsilon) + pi**6/(9797760*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 1331/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 457/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","6265":"49*f_3/(124416*epsilon) + pi**4/(1244160*epsilon) + 167383/(134369280*epsilon) - f_3/(5184*epsilon**2) - 6817/(8398080*epsilon**2) + 2333/(5598720*epsilon**3) - 17/(116640*epsilon**4) + 1/(38880*epsilon**5)","6266":"-19*f_3/(622080*epsilon) - pi**4/(1555200*epsilon) + 71963/(806215680*epsilon) - f_3/(12960*epsilon**2) - 10511/(67184640*epsilon**2) + 1711/(5598720*epsilon**3) - 91/(466560*epsilon**4) + 1/(19440*epsilon**5)","6267":"18221/(44789760*epsilon) + 8491/(14929920*epsilon**2) - 53/(82944*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","6268":"-43*f_3/(51840*epsilon) - 8077/(44789760*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 9427/(14929920*epsilon**2) - 289/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","6269":"-5*f_3/(4608*epsilon) + 6263/(11197440*epsilon) + 7*pi**4/(691200*epsilon) + f_3/(2880*epsilon**2) - 1247/(1866240*epsilon**2) + 5/(41472*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","6270":"-17*f_3/(207360*epsilon) + 5669/(11197440*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(8640*epsilon**2) - 311/(1866240*epsilon**2) - 23/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","6271":"-43*f_3/(51840*epsilon) - 8077/(44789760*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 9427/(14929920*epsilon**2) - 289/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","6272":"13*f_3**2/(34560*epsilon) + 169*f_3/(746496*epsilon) + 7*f_5/(6912*epsilon) - 11*pi**4/(1555200*epsilon) - pi**6/(2177280*epsilon) + 1751/(9953280*epsilon) - 11*f_3/(12960*epsilon**2) - 7*f_5/(17280*epsilon**2) + 13/(58320*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 41/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","6273":"-7*f_3/(13824*epsilon) + 607/(5598720*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(8640*epsilon**2) - 563/(1866240*epsilon**2) + 1/(207360*epsilon**3) + 1/(2592*epsilon**4) - 1/(4320*epsilon**5)","6274":"-13*f_3**2/(34560*epsilon) - 349*f_3/(746496*epsilon) - 7*f_5/(5760*epsilon) + 133/(2239488*epsilon) + pi**6/(2177280*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6275":"259*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 271/(44789760*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 30361/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 739/(14929920*epsilon**3) + 151/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","6276":"f_3**2/(25920*epsilon) - 547*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 601*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 25*pi**6/(1959552*epsilon) + 103*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 103*f_3/(12960*epsilon**2) - 25*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6277":"44047/(100776960*epsilon) - 245333/(806215680*epsilon**2) + 57209/(67184640*epsilon**3) - 197/(186624*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","6278":"17*f_3**2/(51840*epsilon) + 11401*f_3/(3732480*epsilon) - 433*f_5/(103680*epsilon) - 373*pi**4/(37324800*epsilon) - 913/(11197440*epsilon) + 19*pi**6/(9797760*epsilon) - 373*f_3/(311040*epsilon**2) + 41*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 203/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6279":"-17*f_3/(23040*epsilon) - f_5/(2592*epsilon) + 4889/(8398080*epsilon) - 62573/(268738560*epsilon**2) + 59/(87480*epsilon**3) + 43/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6280":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(388800*epsilon) + 4543*f_3/(311040*epsilon) - 2291*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 53*pi**4/(1036800*epsilon) + pi**6/(93312*epsilon) + f_3**2/(6480*epsilon**2) - 53*f_3/(8640*epsilon**2) + 7*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6281":"7*f_3**2/(10368*epsilon) - 1559*f_3/(3732480*epsilon) + 13*f_5/(11520*epsilon) - 11551/(11197440*epsilon) - 277*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) - 277*f_3/(311040*epsilon**2) + 11*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6282":"7*f_3**2/(17280*epsilon) + 1321*f_3/(3732480*epsilon) - 31*f_5/(34560*epsilon) - 9301/(11197440*epsilon) - 277*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) - 277*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6283":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","6284":"109*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 7*pi**4/(7464960*epsilon) + 194479/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 12767/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 10439/(22394880*epsilon**3) - 1903/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","6285":"-f_3**2/(5184*epsilon) + 1877*f_3/(746496*epsilon) + f_5/(8640*epsilon) - 5273/(2239488*epsilon) - 37*pi**6/(19595520*epsilon) + 203*pi**4/(37324800*epsilon) + 203*f_3/(311040*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6286":"f_3**2/(10368*epsilon) + 4777*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 9859/(11197440*epsilon) + 251*pi**4/(37324800*epsilon) + 251*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 257/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6287":"17*f_3**2/(51840*epsilon) + 6073*f_3/(3732480*epsilon) - 91*f_5/(34560*epsilon) - 13*pi**4/(1492992*epsilon) + 559/(2239488*epsilon) + 19*pi**6/(9797760*epsilon) - 65*f_3/(62208*epsilon**2) + 41*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6288":"13*f_3**2/(25920*epsilon) + 7369*f_3/(3732480*epsilon) - 77*f_5/(25920*epsilon) - 229*pi**4/(37324800*epsilon) - 2857/(11197440*epsilon) + 23*pi**6/(19595520*epsilon) - 229*f_3/(311040*epsilon**2) + 13*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 131/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6289":"67*f_3**2/(51840*epsilon) + 3337*f_3/(3732480*epsilon) - 47*f_5/(11520*epsilon) - 17*pi**4/(7464960*epsilon) + 631/(2239488*epsilon) + pi**6/(699840*epsilon) - 17*f_3/(62208*epsilon**2) + 31*f_5/(25920*epsilon**2) - 671/(933120*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6290":"-2603*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 67*pi**4/(55987200*epsilon) + 5033/(25194240*epsilon) + 67*f_3/(466560*epsilon**2) - pi**4/(18662400*epsilon**2) + 13747/(268738560*epsilon**2) - f_3/(155520*epsilon**3) - 809/(8398080*epsilon**3) - 1787/(5598720*epsilon**4) + 17/(29160*epsilon**5) - 1/(3888*epsilon**6)","6291":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","6292":"-11*f_3**2/(6480*epsilon) - 941*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 307*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) - 5/(62208*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 49*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6293":"131*f_3/(103680*epsilon) + 41*f_5/(25920*epsilon) - 17581/(7464960*epsilon) - 13*pi**4/(1036800*epsilon) - 13*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 367/(207360*epsilon**2) + f_3/(2160*epsilon**3) - 1/(1080*epsilon**3) + 1/(4320*epsilon**4)","6294":"11*f_3**2/(103680*epsilon) + 871*f_3/(746496*epsilon) - 133*f_5/(103680*epsilon) - 73*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 415477/(268738560*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 3151/(2799360*epsilon**2) + 7*f_3/(8640*epsilon**3) - 97/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","6295":"-13*f_3**2/(8640*epsilon) - 91*f_3/(4320*epsilon) + 637*f_5/(51840*epsilon) - 187*pi**4/(3110400*epsilon) + 495923/(134369280*epsilon) + pi**6/(93312*epsilon) - 689*f_3/(51840*epsilon**2) + 7*f_5/(864*epsilon**2) + pi**4/(259200*epsilon**2) + 53459/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 15565/(1492992*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","6296":"-257*f_3**2/(12960*epsilon) - 23*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) - 49*f_5/(25920*epsilon) + 19*f_7/(432*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6297":"43*f_3/(1728*epsilon) + 131*f_5/(8640*epsilon) - 49*f_7/(960*epsilon) - 84131/(67184640*epsilon) + 173*pi**4/(3110400*epsilon) - 217*f_3/(25920*epsilon**2) - pi**4/(51840*epsilon**2) + 326879/(44789760*epsilon**2) + f_3/(216*epsilon**3) - 89/(7464960*epsilon**3) - 1717/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","6298":"11*f_3/(5760*epsilon) + 91*f_5/(4320*epsilon) - 113/(5760*epsilon) - 19*pi**4/(518400*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 79/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6299":"23*f_3**2/(240*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(432*epsilon) - 21*f_7/(256*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6300":"103*f_3**2/(12960*epsilon) - 539*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1231*f_5/(25920*epsilon) - 563*f_7/(17280*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6301":"-83*f_3**2/(720*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 4753*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6302":"101*f_3/(34560*epsilon) - 47*f_5/(8640*epsilon) + 157/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(2880*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6303":"11*f_3/(5184*epsilon) + 43*f_5/(6480*epsilon) - 51121/(7464960*epsilon) - pi**4/(34560*epsilon) - f_3/(288*epsilon**2) + pi**4/(129600*epsilon**2) + 751/(207360*epsilon**2) + f_3/(1080*epsilon**3) - 17/(12960*epsilon**3) + 1/(4320*epsilon**4)","6304":"-17*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 967*f_3/(311040*epsilon) - 1631*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6305":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 77*f_3/(31104*epsilon) + 127*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6306":"547*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 7099/(107495424*epsilon) - 49*f_3/(103680*epsilon**2) - 98699/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 5051/(11197440*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","6307":"7*f_3**2/(5184*epsilon) - 73*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 235*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6308":"-f_3**2/(1080*epsilon) - 1757*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 553*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + 191/(311040*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 77*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6309":"f_3**2/(51840*epsilon) + 6079*f_3/(3732480*epsilon) - 31*f_5/(103680*epsilon) - 11383/(9953280*epsilon) - 367*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 55*f_3/(20736*epsilon**2) + 19*f_5/(25920*epsilon**2) + 7807/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 343/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","6310":"73*f_3**2/(51840*epsilon) - 6593*f_3/(3732480*epsilon) - 191*f_5/(103680*epsilon) - 223*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 26993/(9953280*epsilon) - 203*f_3/(103680*epsilon**2) + 49*f_5/(25920*epsilon**2) - 4577/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 59/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","6311":"7*f_3**2/(8640*epsilon) - 473*f_3/(3732480*epsilon) - 17*f_5/(5760*epsilon) - 283*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) + 26993/(9953280*epsilon) - 103*f_3/(103680*epsilon**2) + f_5/(1080*epsilon**2) - 4577/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 59/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","6312":"-f_3**2/(1080*epsilon) - 1217*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 613*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + 311/(311040*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 77*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6313":"-13*f_3**2/(2880*epsilon) + 31*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 325*f_5/(31104*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(217728*epsilon) + 203/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(2880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6314":"161*f_3/(5598720*epsilon) - 63019/(1612431360*epsilon) - 11*pi**4/(55987200*epsilon) - 11*f_3/(466560*epsilon**2) - 739/(134369280*epsilon**2) - 2311/(100776960*epsilon**3) + 1393/(8398080*epsilon**4) - 151/(699840*epsilon**5) + 1/(11664*epsilon**6)","6315":"-11*f_3**2/(25920*epsilon) + 461*f_3/(1244160*epsilon) + 37*f_5/(25920*epsilon) - 19237/(17915904*epsilon) - pi**6/(1959552*epsilon) + pi**4/(153600*epsilon) + 41*f_3/(51840*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 3055/(17915904*epsilon**2) - f_3/(8640*epsilon**3) - 661/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6316":"-23*f_3**2/(25920*epsilon) - 7*f_3/(7776*epsilon) + 7*f_5/(25920*epsilon) - pi**6/(1959552*epsilon) + pi**4/(97200*epsilon) + 35893/(22394880*epsilon) + 37*f_3/(17280*epsilon**2) - f_5/(2592*epsilon**2) - 137329/(89579520*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 5603/(14929920*epsilon**3) + 13/(27648*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","6317":"-11*f_3**2/(25920*epsilon) + 967*f_3/(414720*epsilon) - 103*f_5/(103680*epsilon) - 347969/(268738560*epsilon) - pi**6/(1959552*epsilon) + 107*pi**4/(12441600*epsilon) + f_3/(1440*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 2807/(13436928*epsilon**2) - f_3/(4320*epsilon**3) + 2123/(2239488*epsilon**3) - 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6318":"-f_3**2/(4320*epsilon) - 503*f_3/(77760*epsilon) + 391*f_5/(51840*epsilon) - pi**6/(653184*epsilon) + 58729/(134369280*epsilon) + 89*pi**4/(6220800*epsilon) + 59*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 100171/(134369280*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) + 3931/(11197440*epsilon**3) + 61/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","6319":"f_3**2/(480*epsilon) - pi**4*f_3/(194400*epsilon) + 697*f_3/(311040*epsilon) - 1061*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 89*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(3240*epsilon**2) - 89*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6320":"19*f_3**2/(4320*epsilon) - pi**4*f_3/(48600*epsilon) + 1177*f_3/(311040*epsilon) - 1991*f_5/(155520*epsilon) + 377*f_7/(207360*epsilon) - pi**4/(345600*epsilon) + pi**6/(217728*epsilon) - f_3**2/(810*epsilon**2) - f_3/(2880*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6321":"-f_3**2/(4320*epsilon) - pi**4*f_3/(194400*epsilon) + 1417*f_3/(311040*epsilon) - 1781*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 89*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(3240*epsilon**2) - 89*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6322":"-f_3**2/(5184*epsilon) - 2899*f_3/(3732480*epsilon) + f_5/(10368*epsilon) - 161*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + 17*pi**6/(19595520*epsilon) - 161*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","6323":"-43*f_3**2/(103680*epsilon) + 1619*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 67*pi**4/(6220800*epsilon) + 4501/(268738560*epsilon) + pi**6/(1224720*epsilon) - 67*f_3/(51840*epsilon**2) + 29*f_5/(51840*epsilon**2) + 209/(559872*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 227/(207360*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","6324":"-f_3**2/(3456*epsilon) - 3679*f_3/(3732480*epsilon) + 101*f_5/(103680*epsilon) - 12839/(11197440*epsilon) + 91*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 23*f_3/(20736*epsilon**2) - 13*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 5/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6325":"-f_3**2/(34560*epsilon) - 1253*f_3/(746496*epsilon) + 449*f_5/(103680*epsilon) - 17117/(11197440*epsilon) - 59*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 97*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","6326":"13*f_3/(207360*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(8294400*epsilon) - 65/(5971968*epsilon) + 29*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 25807/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 403/(22394880*epsilon**3) - 961/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","6327":"-47*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(6220800*epsilon) - 1277/(537477120*epsilon) + 13*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 149/(16796160*epsilon**2) - f_3/(8640*epsilon**3) + 19/(1244160*epsilon**3) - 23/(116640*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","6328":"-f_3**2/(2880*epsilon) + 143*f_3/(82944*epsilon) - f_5/(17280*epsilon) - 12143/(8957952*epsilon) + 7*pi**4/(2488320*epsilon) + 7*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 31103/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 359/(1492992*epsilon**3) + 163/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","6329":"3163*f_3/(1244160*epsilon) - 31*f_5/(10368*epsilon) - 19277/(44789760*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 8447/(14929920*epsilon**2) + 13051/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","6330":"-59*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2488320*epsilon) + 19/(107495424*epsilon) - f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 29873/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 3599/(11197440*epsilon**3) - 7/(207360*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","6331":"-f_3**2/(34560*epsilon) - 103*f_3/(124416*epsilon) - 139*f_5/(51840*epsilon) - 83*pi**4/(37324800*epsilon) + 151337/(89579520*epsilon) + pi**6/(544320*epsilon) - 761*f_3/(622080*epsilon**2) + 23*f_5/(17280*epsilon**2) - 9233/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - 659/(622080*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","6332":"-f_3**2/(3240*epsilon) + 31*f_3/(62208*epsilon) - 53*f_5/(25920*epsilon) - 11*pi**4/(1036800*epsilon) + pi**6/(979776*epsilon) + 13679/(5598720*epsilon) - 331*f_3/(155520*epsilon**2) + 19*f_5/(12960*epsilon**2) - 113/(138240*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 361/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","6333":"-29*f_3/(103680*epsilon) - 7*f_5/(34560*epsilon) + pi**4/(1036800*epsilon) + 6049/(29859840*epsilon) - 23*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 2279/(22394880*epsilon**2) + f_3/(2160*epsilon**3) + 71/(2985984*epsilon**3) + 49/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6334":"157*f_3/(622080*epsilon) - 49*f_5/(69120*epsilon) - pi**4/(12441600*epsilon) + 7237/(22394880*epsilon) - 11*f_3/(17280*epsilon**2) + 6553/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 49/(1244160*epsilon**3) + 101/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","6335":"67*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 823*f_3/(311040*epsilon) - 461*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6336":"2467*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) - 1941587/(1612431360*epsilon) - 67*pi**4/(223948800*epsilon) - 67*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 17803/(26873856*epsilon**2) + f_3/(155520*epsilon**3) + 4279/(67184640*epsilon**3) - 737/(2799360*epsilon**4) + 17/(93312*epsilon**5) - 1/(19440*epsilon**6)","6337":"-49*f_3/(103680*epsilon) - 91*f_5/(25920*epsilon) + pi**4/(115200*epsilon) + 185/(62208*epsilon) + f_3/(960*epsilon**2) - 5/(5184*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6338":"1381*f_3/(1244160*epsilon) - 79*f_5/(103680*epsilon) - 125873/(268738560*epsilon) - pi**4/(276480*epsilon) - f_3/(2304*epsilon**2) + pi**4/(1036800*epsilon**2) + 31423/(67184640*epsilon**2) + f_3/(8640*epsilon**3) + 4531/(11197440*epsilon**3) + 1/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6339":"f_3**2/(3456*epsilon) - 5519*f_3/(3732480*epsilon) + 89*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 2947/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 31/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6340":"8158411/(14511882240*epsilon) - 50197/(2418647040*epsilon**2) - 26441/(100776960*epsilon**3) + 7361/(33592320*epsilon**4) - 71/(699840*epsilon**5) + 1/(46656*epsilon**6)","6341":"f_3**2/(5184*epsilon) - 5591*f_3/(3732480*epsilon) + 7*f_5/(2880*epsilon) - 17*pi**6/(19595520*epsilon) - 9121/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 59/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6342":"-f_3**2/(5184*epsilon) - 3289*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + 97*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 37651/(29859840*epsilon) + 97*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 13499/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","6343":"-2869*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) + 73*pi**4/(111974400*epsilon) + 1375867/(1612431360*epsilon) + 73*f_3/(933120*epsilon**2) - 101303/(89579520*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 8711/(13436928*epsilon**3) - 2957/(11197440*epsilon**4) + 37/(466560*epsilon**5) - 1/(77760*epsilon**6)","6344":"f_3**2/(12960*epsilon) + f_3/(5184*epsilon) + 23*f_5/(103680*epsilon) - 285911/(268738560*epsilon) + pi**4/(622080*epsilon) + pi**6/(1959552*epsilon) - f_3/(6912*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 19273/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 9283/(11197440*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6345":"4889*f_3/(3732480*epsilon) + 17*f_5/(103680*epsilon) - 381467/(268738560*epsilon) - 37*pi**4/(12441600*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(777600*epsilon**2) + 92903/(89579520*epsilon**2) + f_3/(6480*epsilon**3) + 1081/(44789760*epsilon**3) - 161/(414720*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","6346":"83*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 883*f_3/(311040*epsilon) - 793*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6347":"-f_3/(10368*epsilon) - 11*f_5/(51840*epsilon) - 13223/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 22027/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1241/(3732480*epsilon**3) + 19/(41472*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","6348":"-5*f_3/(9216*epsilon) - 31*f_5/(103680*epsilon) + 37*pi**4/(12441600*epsilon) + 6967/(22394880*epsilon) + 37*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 2701/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 1723/(7464960*epsilon**3) + 163/(207360*epsilon**4) - 37/(51840*epsilon**5) + 1/(4320*epsilon**6)","6349":"-5*f_3**2/(10368*epsilon) - 539*f_3/(746496*epsilon) - f_5/(2304*epsilon) + pi**6/(9797760*epsilon) + 187*pi**4/(37324800*epsilon) + 34729/(22394880*epsilon) - 137*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 299/(248832*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(62208*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","6350":"-113*f_3/(103680*epsilon) + 11*f_5/(2880*epsilon) - 731/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6351":"-f_3/(20736*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 18103/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) - 269/(33592320*epsilon**2) - f_3/(25920*epsilon**3) + 7/(138240*epsilon**3) - 11/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","6352":"-13*f_3**2/(25920*epsilon) - 593*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 731*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6353":"59*f_3/(311040*epsilon) - 37*f_5/(69120*epsilon) + 241/(2239488*epsilon) + 37*pi**4/(12441600*epsilon) - 7*f_3/(25920*epsilon**2) - 1511/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 49/(1244160*epsilon**3) + 173/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","6354":"133*f_3/(34560*epsilon) - 181*f_5/(25920*epsilon) + pi**4/(115200*epsilon) + 421/(311040*epsilon) + f_3/(960*epsilon**2) - 17/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","6355":"7*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 1927*f_3/(311040*epsilon) - 911*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6356":"221*f_3/(207360*epsilon) - f_5/(3240*epsilon) - 325763/(268738560*epsilon) + 23*pi**4/(6220800*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 20569/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 9499/(11197440*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6357":"277*f_3/(1244160*epsilon) - 7*f_5/(69120*epsilon) - 15671/(22394880*epsilon) + pi**4/(1382400*epsilon) + 53*f_3/(207360*epsilon**2) - 50177/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1553/(1119744*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6358":"f_3**2/(12960*epsilon) + 241*f_3/(1244160*epsilon) - 101*f_5/(207360*epsilon) - 6823/(11197440*epsilon) - 17*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) - 56657/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7657/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6359":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","6360":"109*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 7*pi**4/(7464960*epsilon) + 194479/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 12767/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 10439/(22394880*epsilon**3) - 1903/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","6361":"89*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) - 360047/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 20503/(53747712*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1379/(11197440*epsilon**3) + 19/(13824*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","6362":"-11*f_3/(27648*epsilon) - 7*f_5/(69120*epsilon) + 7*pi**4/(6220800*epsilon) + 1571/(8398080*epsilon) + 7*f_3/(51840*epsilon**2) - 6337/(53747712*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 319/(699840*epsilon**3) + 71/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6363":"7*f_3/(124416*epsilon) + 7*f_5/(69120*epsilon) - 90463/(53747712*epsilon) + pi**4/(1382400*epsilon) + 11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 84493/(134369280*epsilon**2) - f_3/(4320*epsilon**3) + 5357/(11197440*epsilon**3) - 2329/(1866240*epsilon**4) + 29/(25920*epsilon**5) - 1/(2592*epsilon**6)","6364":"5*f_3**2/(10368*epsilon) - 5287*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 11479/(11197440*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 103/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6365":"137*f_3/(155520*epsilon) - 404977/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 2999/(13436928*epsilon**2) + 407/(5598720*epsilon**3) + 1013/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","6366":"23*f_3/(82944*epsilon) + 7*f_5/(207360*epsilon) - 29*pi**4/(37324800*epsilon) - 245477/(4837294080*epsilon) - 29*f_3/(311040*epsilon**2) - 151561/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 25597/(33592320*epsilon**3) - 6781/(5598720*epsilon**4) + 13/(14580*epsilon**5) - 1/(3888*epsilon**6)","6367":"23*f_3/(103680*epsilon) - 7*f_5/(5760*epsilon) + pi**4/(1036800*epsilon) + 188299/(268738560*epsilon) - f_3/(720*epsilon**2) + 1129/(3732480*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 37/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","6368":"-17*f_3/(207360*epsilon) - 7*f_5/(23040*epsilon) - pi**4/(1382400*epsilon) + 13729/(33592320*epsilon) - 7*f_3/(23040*epsilon**2) - 4489/(14929920*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 1381/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","6369":"7*f_3/(124416*epsilon) + 7*f_5/(69120*epsilon) - 90463/(53747712*epsilon) + pi**4/(1382400*epsilon) + 11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 84493/(134369280*epsilon**2) - f_3/(4320*epsilon**3) + 5357/(11197440*epsilon**3) - 2329/(1866240*epsilon**4) + 29/(25920*epsilon**5) - 1/(2592*epsilon**6)","6370":"439*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 17*pi**4/(4665600*epsilon) + 223367/(1612431360*epsilon) + 11*f_3/(311040*epsilon**2) - 38447/(268738560*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 721/(1399680*epsilon**3) - 1667/(1866240*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","6371":"f_3**2/(12960*epsilon) + 17*f_3/(155520*epsilon) - f_5/(2160*epsilon) - 4529/(9953280*epsilon) + pi**4/(1555200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3840*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(345600*epsilon**2) + 7931/(22394880*epsilon**2) + f_3/(4320*epsilon**3) + 5251/(14929920*epsilon**3) - 47/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","6372":"-119*f_3/(3732480*epsilon) + 7*f_5/(622080*epsilon) + pi**4/(6220800*epsilon) + 2387/(134369280*epsilon) + 29*f_3/(207360*epsilon**2) + pi**4/(18662400*epsilon**2) + 40763/(134369280*epsilon**2) - 7*f_3/(77760*epsilon**3) - 24463/(50388480*epsilon**3) + 1445/(3359232*epsilon**4) - 73/(349920*epsilon**5) + 1/(23328*epsilon**6)","6373":"-7*f_3/(746496*epsilon) + f_5/(34560*epsilon) + 25757/(403107840*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 1753/(33592320*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 1807/(4478976*epsilon**3) - 1867/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","6374":"-67*f_3/(5598720*epsilon) - 2873/(806215680*epsilon) + pi**4/(55987200*epsilon) + f_3/(466560*epsilon**2) + 26503/(89579520*epsilon**2) - 7283/(20155392*epsilon**3) + 8161/(33592320*epsilon**4) - 73/(699840*epsilon**5) + 1/(46656*epsilon**6)","6375":"-11*f_3**2/(103680*epsilon) - 277*f_3/(746496*epsilon) + 17*f_5/(51840*epsilon) - 5041/(11197440*epsilon) - pi**6/(19595520*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(38880*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","6376":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","6377":"23*f_3/(34560*epsilon) + f_5/(13824*epsilon) - 27833/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 22891/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 953/(3732480*epsilon**3) + 107/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","6378":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","6379":"2749*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) - 1054499/(806215680*epsilon) - 77*pi**4/(22394880*epsilon) - 53*f_3/(466560*epsilon**2) + pi**4/(933120*epsilon**2) + 69317/(67184640*epsilon**2) + f_3/(7776*epsilon**3) - 1297/(6718464*epsilon**3) - 539/(1399680*epsilon**4) + 17/(46656*epsilon**5) - 1/(9720*epsilon**6)","6380":"1133*f_3/(2799360*epsilon) + 7*f_5/(155520*epsilon) - 1819853/(1612431360*epsilon) - pi**4/(874800*epsilon) - f_3/(7290*epsilon**2) + pi**4/(4665600*epsilon**2) + 19225/(26873856*epsilon**2) + f_3/(38880*epsilon**3) + 283/(67184640*epsilon**3) - 683/(2799360*epsilon**4) + 17/(93312*epsilon**5) - 1/(19440*epsilon**6)","6381":"547*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 7099/(107495424*epsilon) - 49*f_3/(103680*epsilon**2) - 98699/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 5051/(11197440*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","6382":"331*f_3/(207360*epsilon) - f_5/(5760*epsilon) - 17581/(14929920*epsilon) - 13*pi**4/(2073600*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 367/(414720*epsilon**2) + f_3/(4320*epsilon**3) - 1/(2160*epsilon**3) + 1/(8640*epsilon**4)","6383":"-1343*f_3/(1399680*epsilon) - 7*f_5/(77760*epsilon) + 7*pi**4/(2799360*epsilon) + 105931/(67184640*epsilon) + 7*f_3/(23328*epsilon**2) - 3379/(5598720*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) + 79/(466560*epsilon**3) - 1/(38880*epsilon**4)","6384":"-893*f_3/(699840*epsilon) - 7*f_5/(38880*epsilon) + 7*pi**4/(1399680*epsilon) + 76771/(33592320*epsilon) + 7*f_3/(11664*epsilon**2) - 3019/(2799360*epsilon**2) - pi**4/(1166400*epsilon**2) - f_3/(9720*epsilon**3) + 79/(233280*epsilon**3) - 1/(19440*epsilon**4)","6385":"f_3**2/(34560*epsilon) - 5093*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - pi**6/(3265920*epsilon) - 13*pi**4/(6220800*epsilon) + 464029/(268738560*epsilon) - 1171*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 17153/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 8383/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","6386":"-19*f_3**2/(20736*epsilon) + 487*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 41071/(53747712*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 9989/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 6871/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","6387":"161*f_3/(5598720*epsilon) - 63019/(1612431360*epsilon) - 11*pi**4/(55987200*epsilon) - 11*f_3/(466560*epsilon**2) - 739/(134369280*epsilon**2) - 2311/(100776960*epsilon**3) + 1393/(8398080*epsilon**4) - 151/(699840*epsilon**5) + 1/(11664*epsilon**6)","6388":"1513*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 112769/(3224862720*epsilon) - 49*pi**4/(447897600*epsilon) - 49*f_3/(3732480*epsilon**2) + 307/(268738560*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 8053/(201553920*epsilon**3) + 347/(3359232*epsilon**4) - 151/(1399680*epsilon**5) + 1/(23328*epsilon**6)","6389":"7*f_3**2/(25920*epsilon) + 49*f_3/(23040*epsilon) - 61*f_5/(103680*epsilon) - 84899/(53747712*epsilon) - pi**6/(1959552*epsilon) + 11*pi**4/(2073600*epsilon) + 17*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - 13799/(16796160*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6089/(8957952*epsilon**3) + 347/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6390":"f_3**2/(5184*epsilon) - 29*f_3/(311040*epsilon) + 7*f_5/(4320*epsilon) - 5053/(2799360*epsilon) + pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + f_3/(1440*epsilon**2) + f_5/(2592*epsilon**2) - 106607/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 2417/(1119744*epsilon**3) - 253/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6391":"f_3**2/(25920*epsilon) + 2161*f_3/(1244160*epsilon) - 49*f_5/(23040*epsilon) - pi**6/(1959552*epsilon) - 6293/(22394880*epsilon) + 53*pi**4/(12441600*epsilon) + 47*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 10813/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7549/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6392":"-703*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) + 251*pi**4/(111974400*epsilon) + 826249/(806215680*epsilon) - 623*f_3/(1866240*epsilon**2) - 19631/(14929920*epsilon**2) - 19*pi**4/(18662400*epsilon**2) + 13*f_3/(77760*epsilon**3) + 5975/(6718464*epsilon**3) - 2597/(5598720*epsilon**4) + 37/(233280*epsilon**5) - 1/(38880*epsilon**6)","6393":"2857*f_3/(2799360*epsilon) + 7*f_5/(77760*epsilon) - 61*pi**4/(27993600*epsilon) + 24433/(33592320*epsilon) - 61*f_3/(233280*epsilon**2) - 1297/(2799360*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 49/(233280*epsilon**3) - 1/(19440*epsilon**4)","6394":"-131*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) - 31*pi**4/(12441600*epsilon) + 12739/(44789760*epsilon) - f_3/(12960*epsilon**2) - 15553/(40310784*epsilon**2) + 102547/(134369280*epsilon**3) - 937/(1244160*epsilon**4) + 349/(933120*epsilon**5) - 7/(77760*epsilon**6)","6395":"f_3/(3456*epsilon) - f_5/(6480*epsilon) - 13*pi**4/(4665600*epsilon) + 9947/(33592320*epsilon) - 11*f_3/(31104*epsilon**2) - 41513/(201553920*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 64531/(134369280*epsilon**3) - 809/(1244160*epsilon**4) + 349/(933120*epsilon**5) - 7/(77760*epsilon**6)","6396":"-181*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 7487/(179159040*epsilon) + pi**4/(1036800*epsilon) - f_3/(2560*epsilon**2) - pi**4/(691200*epsilon**2) + 5603/(11197440*epsilon**2) + f_3/(1440*epsilon**3) + 227/(3732480*epsilon**3) - 109/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","6397":"-331*f_3/(622080*epsilon) + f_5/(1440*epsilon) - 88387/(806215680*epsilon) + 31*pi**4/(9331200*epsilon) + 31*f_3/(311040*epsilon**2) - 34903/(201553920*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 71999/(134369280*epsilon**3) - 703/(746496*epsilon**4) + 157/(186624*epsilon**5) - 23/(77760*epsilon**6)","6398":"53*f_3/(155520*epsilon) + 23*f_5/(51840*epsilon) - 3413/(14929920*epsilon) + 37*pi**4/(18662400*epsilon) + 37*f_3/(155520*epsilon**2) - 46355/(80621568*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 154249/(134369280*epsilon**3) - 283/(248832*epsilon**4) + 607/(933120*epsilon**5) - 13/(77760*epsilon**6)","6399":"f_3**2/(6480*epsilon) - 5827*f_3/(622080*epsilon) - 157*f_5/(62208*epsilon) - 67*pi**4/(4665600*epsilon) - pi**6/(2799360*epsilon) + 25291/(1866240*epsilon) + 575*f_3/(62208*epsilon**2) + 47*f_5/(25920*epsilon**2) - 10711/(933120*epsilon**2) + 11*pi**4/(3110400*epsilon**2) - 13*f_3/(3240*epsilon**3) + pi**4/(129600*epsilon**3) + 31/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","6400":"-233*f_3/(17280*epsilon) - 17*f_5/(5184*epsilon) - 11*pi**4/(3110400*epsilon) + 733625/(40310784*epsilon) + 731*f_3/(51840*epsilon**2) - 920057/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) - 19*f_3/(4320*epsilon**3) + 3127/(2239488*epsilon**3) + 1837/(933120*epsilon**4) - 71/(77760*epsilon**5) + 1/(6480*epsilon**6)","6401":"313*f_3/(51840*epsilon) + 7*f_5/(8640*epsilon) - 13*pi**4/(777600*epsilon) + 1631/(186624*epsilon) - 13*f_3/(6480*epsilon**2) - 251/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(648*epsilon**3) - 1/(2160*epsilon**4)","6402":"-265*f_3/(497664*epsilon) - f_5/(82944*epsilon) + 29*pi**4/(12441600*epsilon) + 176437/(403107840*epsilon) + f_3/(15360*epsilon**2) - 540773/(1612431360*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + f_3/(25920*epsilon**3) + 4115/(13436928*epsilon**3) - 13/(31104*epsilon**4) + 35/(93312*epsilon**5) - 11/(77760*epsilon**6)","6403":"97*f_3/(311040*epsilon) - f_5/(5760*epsilon) - 130183/(806215680*epsilon) + 7*pi**4/(2332800*epsilon) + 19*f_3/(311040*epsilon**2) - 27127/(201553920*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 69407/(134369280*epsilon**3) - 703/(746496*epsilon**4) + 157/(186624*epsilon**5) - 23/(77760*epsilon**6)","6404":"79*f_3/(3732480*epsilon) + f_5/(103680*epsilon) - 8407/(120932352*epsilon) + 43*pi**4/(111974400*epsilon) + 43*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 5/(248832*epsilon**2) - f_3/(77760*epsilon**3) - 12967/(44789760*epsilon**3) + 5219/(11197440*epsilon**4) - 259/(933120*epsilon**5) + 1/(15552*epsilon**6)","6405":"467*f_3/(2799360*epsilon) + f_5/(51840*epsilon) - 734489/(2418647040*epsilon) + pi**4/(2799360*epsilon) - 107*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 118043/(268738560*epsilon**2) + f_3/(77760*epsilon**3) - 3643/(6718464*epsilon**3) + 2561/(5598720*epsilon**4) - 53/(233280*epsilon**5) + 1/(19440*epsilon**6)","6406":"-f_3**2/(1920*epsilon) + 583*f_3/(746496*epsilon) + 103*f_5/(103680*epsilon) - 54127/(29859840*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 13*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 587/(622080*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 317/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","6407":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 17*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(7464960*epsilon) + 2111/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6408":"21809/(56687040*epsilon) + 482669/(1209323520*epsilon**2) - 388043/(403107840*epsilon**3) + 18703/(33592320*epsilon**4) - 89/(559872*epsilon**5) + 1/(46656*epsilon**6)","6409":"-19*f_3**2/(20736*epsilon) + 487*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 41071/(53747712*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 9989/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 6871/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","6410":"1643*f_3/(1399680*epsilon) + 77*f_5/(622080*epsilon) - 75295/(161243136*epsilon) - 187*pi**4/(111974400*epsilon) - 1499*f_3/(1866240*epsilon**2) - 6619/(14929920*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 19*f_3/(77760*epsilon**3) + 21019/(33592320*epsilon**3) - 2381/(5598720*epsilon**4) + 37/(233280*epsilon**5) - 1/(38880*epsilon**6)","6411":"23*f_3/(103680*epsilon) - 11*f_5/(3840*epsilon) - 23*pi**4/(3110400*epsilon) + 165427/(53747712*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 24593/(33592320*epsilon**2) + f_3/(2880*epsilon**3) - 71507/(44789760*epsilon**3) + 539/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6412":"487*f_3/(1244160*epsilon) - 371*f_5/(207360*epsilon) - pi**4/(138240*epsilon) + 7883/(4478976*epsilon) - 5*f_3/(13824*epsilon**2) - 34841/(134369280*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 473/(1119744*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","6413":"-761*f_3/(2799360*epsilon) - 7*f_5/(622080*epsilon) - 1109129/(906992640*epsilon) - 49*pi**4/(111974400*epsilon) + 89*f_3/(373248*epsilon**2) + pi**4/(3732480*epsilon**2) + 1399267/(1209323520*epsilon**2) - f_3/(15552*epsilon**3) - 63197/(100776960*epsilon**3) + 4261/(16796160*epsilon**4) - 47/(699840*epsilon**5) + 1/(116640*epsilon**6)","6414":"f_3**2/(25920*epsilon) + 173*f_3/(69120*epsilon) - f_5/(540*epsilon) - 58879/(67184640*epsilon) - pi**6/(1959552*epsilon) + pi**4/(172800*epsilon) + 37*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 12043/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 48611/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6415":"121*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 49*pi**4/(6220800*epsilon) + 5107/(3359232*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(345600*epsilon**2) + 9353/(13436928*epsilon**2) + f_3/(2880*epsilon**3) - 108227/(44789760*epsilon**3) + 83/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","6416":"f_3**2/(34560*epsilon) - 5093*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - pi**6/(3265920*epsilon) - 13*pi**4/(6220800*epsilon) + 464029/(268738560*epsilon) - 1171*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 17153/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 8383/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","6417":"-19*f_3**2/(20736*epsilon) - 2177*f_3/(3732480*epsilon) + f_5/(540*epsilon) - 117227/(268738560*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 10277/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 6871/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","6418":"17*f_3**2/(25920*epsilon) - 301*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 181*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 17*pi**6/(1959552*epsilon) - 133/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6419":"-29*f_3/(82944*epsilon) - 143087/(268738560*epsilon) - pi**4/(829440*epsilon) + f_3/(3456*epsilon**2) + 767/(2239488*epsilon**2) - 367/(1244160*epsilon**3) + 1/(7776*epsilon**4) - 1/(25920*epsilon**5)","6420":"f_3**2/(4320*epsilon) + pi**4*f_3/(388800*epsilon) + 781*f_3/(311040*epsilon) - 133*f_5/(77760*epsilon) - 359*f_7/(51840*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(6480*epsilon**2) - 23*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6421":"-19*f_3/(27648*epsilon) - 7*f_5/(69120*epsilon) + 7*pi**4/(6220800*epsilon) + 21157/(67184640*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) - 4253/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 593/(1399680*epsilon**3) + 79/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","6422":"f_3**2/(34560*epsilon) + 2273*f_3/(7464960*epsilon) + 11*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 1187/(13436928*epsilon) - pi**4/(14929920*epsilon) - f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + 331/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","6423":"-37*f_3**2/(25920*epsilon) - 803*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 97*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 59*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 59*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6424":"f_3/(13824*epsilon) - 6257/(67184640*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 1573/(67184640*epsilon**2) + 29/(466560*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","6425":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) - 625/(746496*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","6426":"f_3/(13824*epsilon) - pi**4/(2073600*epsilon) - 803/(67184640*epsilon) - f_3/(17280*epsilon**2) + 833/(13436928*epsilon**2) + 11/(466560*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","6427":"f_3/(23040*epsilon) - 1279/(33592320*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 1573/(67184640*epsilon**2) + 1/(23328*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","6428":"113*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 161/(179159040*epsilon) - f_3/(51840*epsilon**2) + pi**4/(12441600*epsilon**2) + 13271/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 2153/(33592320*epsilon**3) - 397/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","6429":"4463/(179159040*epsilon) + 5927/(537477120*epsilon**2) - 301/(6718464*epsilon**3) - 433/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","6430":"-f_3/(34560*epsilon) - 113/(44789760*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 49/(11197440*epsilon**2) - 1/(34560*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","6431":"1807*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 2037749/(29023764480*epsilon) - 11*pi**4/(89579520*epsilon) - 11*f_3/(746496*epsilon**2) - 23029/(1209323520*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 2887/(201553920*epsilon**3) + 403/(8398080*epsilon**4) - 119/(1399680*epsilon**5) + 1/(23328*epsilon**6)","6432":"-f_3**2/(31104*epsilon) - 1103*f_3/(7464960*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) + 17*pi**6/(117573120*epsilon) + 695/(4478976*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 269/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6433":"-615707/(14511882240*epsilon) + 99323/(9674588160*epsilon**2) - 179/(6298560*epsilon**3) + 4147/(67184640*epsilon**4) - 41/(699840*epsilon**5) + 1/(46656*epsilon**6)","6434":"-5*f_3**2/(62208*epsilon) + 257*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 199*pi**4/(223948800*epsilon) - 269/(7464960*epsilon) + pi**6/(58786560*epsilon) - 199*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 5/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6435":"-13*f_3**2/(103680*epsilon) + 881*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 199*pi**4/(223948800*epsilon) + 629/(22394880*epsilon) + pi**6/(9797760*epsilon) - 199*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 17/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6436":"47*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 1439/(4478976*epsilon) + 17*pi**4/(18662400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 103/(1866240*epsilon**2) - f_3/(12960*epsilon**3) + 5/(31104*epsilon**3) - 1/(12960*epsilon**4)","6437":"-5*f_3**2/(62208*epsilon) + 1681*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 247*pi**4/(223948800*epsilon) - 383/(22394880*epsilon) + pi**6/(58786560*epsilon) - 247*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 577/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 41/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6438":"23*f_3/(82944*epsilon) + 7*f_5/(207360*epsilon) - 29*pi**4/(37324800*epsilon) - 245477/(4837294080*epsilon) - 29*f_3/(311040*epsilon**2) - 151561/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 25597/(33592320*epsilon**3) - 6781/(5598720*epsilon**4) + 13/(14580*epsilon**5) - 1/(3888*epsilon**6)","6439":"7*f_3**2/(103680*epsilon) - 727*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(9797760*epsilon) + 553/(4478976*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 13/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6440":"-f_3**2/(31104*epsilon) - 311*f_3/(7464960*epsilon) - 43*f_5/(466560*epsilon) - 7*pi**4/(8957952*epsilon) + 191/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 35*f_3/(373248*epsilon**2) + 7*f_5/(77760*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6441":"47*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 1/(87480*epsilon) - 13*f_3/(622080*epsilon**2) - 193/(268738560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 2447/(134369280*epsilon**3) + 161/(1244160*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","6442":"-f_3/(82944*epsilon) - f_5/(46080*epsilon) - 12493/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 5861/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1051/(22394880*epsilon**3) - 53/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","6443":"-11*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 18709/(302330880*epsilon) + f_3/(51840*epsilon**2) + 2123/(201553920*epsilon**2) - 13/(209952*epsilon**3) + 77/(1399680*epsilon**4) - 1/(58320*epsilon**5)","6444":"149*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 691/(59719680*epsilon) - f_3/(51840*epsilon**2) + pi**4/(12441600*epsilon**2) + 8951/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 1181/(33592320*epsilon**3) - 469/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","6445":"f_3**2/(11520*epsilon) - 1253*f_3/(7464960*epsilon) - 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 181*pi**4/(223948800*epsilon) + 40951/(179159040*epsilon) + 181*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1061/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 493/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","6446":"-287*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 167831/(7255941120*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - 38053/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 83/(5038848*epsilon**3) + 3391/(33592320*epsilon**4) - 41/(349920*epsilon**5) + 1/(23328*epsilon**6)","6447":"-f_3/(82944*epsilon) - f_5/(46080*epsilon) - 12493/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 5861/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1051/(22394880*epsilon**3) - 53/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","6448":"29*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 4457/(179159040*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 199/(11197440*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 235/(8957952*epsilon**3) - 281/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","6449":"-89*f_3/(466560*epsilon) - 7*f_5/(25920*epsilon) + 539/(2488320*epsilon) + 13*pi**4/(4665600*epsilon) + 13*f_3/(38880*epsilon**2) - 511/(1866240*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","6450":"-253*f_3/(3732480*epsilon) - 3193/(67184640*epsilon) + 17*pi**4/(37324800*epsilon) + f_3/(155520*epsilon**2) + 781/(11197440*epsilon**2) - 829/(11197440*epsilon**3) + 11/(233280*epsilon**4) - 1/(77760*epsilon**5)","6451":"-f_3/(207360*epsilon) - pi**4/(12441600*epsilon) + 923/(35831808*epsilon) - f_3/(103680*epsilon**2) - 1/(5598720*epsilon**2) + 37/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","6452":"-137*f_3/(466560*epsilon) - f_5/(77760*epsilon) + 5/(165888*epsilon) + 13*pi**4/(4665600*epsilon) + 13*f_3/(38880*epsilon**2) - 367/(1866240*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","6453":"-19*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 167/(9953280*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 157/(44789760*epsilon**2) - f_3/(51840*epsilon**3) + 127/(8957952*epsilon**3) - 269/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","6454":"-f_3/(207360*epsilon) - pi**4/(12441600*epsilon) + 2383/(179159040*epsilon) - f_3/(103680*epsilon**2) + 53/(5598720*epsilon**2) + 29/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","6455":"7*f_3**2/(103680*epsilon) - 583*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + 1343/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 257/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6456":"-f_3/(155520*epsilon) - 7*f_5/(414720*epsilon) - pi**4/(9331200*epsilon) + 90961/(644972544*epsilon) - 31*f_3/(1244160*epsilon**2) - 8839/(134369280*epsilon**2) - pi**4/(12441600*epsilon**2) + f_3/(25920*epsilon**3) - 67/(22394880*epsilon**3) + 1049/(11197440*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","6457":"-f_3**2/(31104*epsilon) - 1103*f_3/(7464960*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) + 17*pi**6/(117573120*epsilon) + 695/(4478976*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 269/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6458":"-3077/(537477120*epsilon) - 5617/(537477120*epsilon**2) + 1007/(100776960*epsilon**3) + 59/(746496*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","6459":"-5*f_3**2/(62208*epsilon) + 61*f_3/(1492992*epsilon) + 143*f_5/(1866240*epsilon) - 199*pi**4/(223948800*epsilon) - 89/(2488320*epsilon) + pi**6/(58786560*epsilon) - 199*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 367/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 7/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6460":"-5*f_3**2/(62208*epsilon) + 1033*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 7*pi**4/(8957952*epsilon) + pi**6/(58786560*epsilon) + 427/(22394880*epsilon) - 35*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) + 91/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6461":"-f_3**2/(11520*epsilon) + 833*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 199*pi**4/(223948800*epsilon) + 509/(22394880*epsilon) + pi**6/(9797760*epsilon) - 199*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 157/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6462":"-13*f_3/(207360*epsilon) - 7913/(179159040*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 161/(5598720*epsilon**2) + 5/(82944*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","6463":"-121*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + 4783/(537477120*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - 15601/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 439/(20155392*epsilon**3) + 283/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","6464":"-13*f_3/(207360*epsilon) - 4961/(179159040*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 43/(1119744*epsilon**2) + 17/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","6465":"-13*f_3/(103680*epsilon) - f_5/(34560*epsilon) - pi**4/(3110400*epsilon) + 3959/(44789760*epsilon) + f_3/(13824*epsilon**2) - pi**4/(6220800*epsilon**2) - 1319/(179159040*epsilon**2) - f_3/(51840*epsilon**3) + 179/(4478976*epsilon**3) - 61/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","6466":"173*f_3/(62208*epsilon) - 427*f_5/(103680*epsilon) - 7*pi**4/(622080*epsilon) + 125117/(403107840*epsilon) + 91*f_3/(103680*epsilon**2) - 171983/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) + 2825/(1119744*epsilon**3) + 463/(311040*epsilon**4) - 43/(12960*epsilon**5) + 1/(720*epsilon**6)","6467":"1697*f_3/(622080*epsilon) - 59*f_5/(103680*epsilon) - 1272743/(268738560*epsilon) + 7*pi**4/(311040*epsilon) + 97*f_3/(103680*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1783/(2799360*epsilon**2) - f_3/(1080*epsilon**3) + 3139/(1866240*epsilon**3) - 1/(311040*epsilon**4) - 7/(6480*epsilon**5) + 1/(2160*epsilon**6)","6468":"-13*f_3/(4320*epsilon) + 11*f_5/(3840*epsilon) - 1022257/(806215680*epsilon) + 19*pi**4/(1036800*epsilon) + 131*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 4091/(3359232*epsilon**2) - f_3/(1440*epsilon**3) + 3881/(1399680*epsilon**3) + 283/(933120*epsilon**4) - 47/(19440*epsilon**5) + 7/(6480*epsilon**6)","6469":"-1207*f_3/(124416*epsilon) - 17*f_5/(17280*epsilon) + 41*pi**4/(2073600*epsilon) + 771371/(134369280*epsilon) + f_3/(180*epsilon**2) - pi**4/(129600*epsilon**2) + 27169/(14929920*epsilon**2) - f_3/(1080*epsilon**3) - 2315/(497664*epsilon**3) + 691/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","6470":"61*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 2159*f_3/(51840*epsilon) - 43*f_5/(288*epsilon) + 1679*f_7/(34560*epsilon) - 293*pi**4/(1555200*epsilon) + 9529/(1866240*epsilon) + 61*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 293*f_3/(12960*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 169/(17280*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","6471":"-7*f_3**2/(4320*epsilon) - 241*f_3/(103680*epsilon) - 287*f_5/(10368*epsilon) + 49*f_7/(3840*epsilon) - 37*pi**4/(622080*epsilon) + pi**6/(326592*epsilon) + 2771287/(134369280*epsilon) + 23*f_3/(5184*epsilon**2) + f_5/(432*epsilon**2) - 218071/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 2899/(1866240*epsilon**3) - 181/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6472":"-f_3**2/(31104*epsilon) + 521*f_3/(7464960*epsilon) - 59*f_5/(233280*epsilon) - 127*pi**4/(223948800*epsilon) + 427/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 127*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 191/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6473":"-f_3**2/(31104*epsilon) + 521*f_3/(7464960*epsilon) - 59*f_5/(233280*epsilon) - 127*pi**4/(223948800*epsilon) + 427/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 127*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 191/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6474":"7*f_3**2/(103680*epsilon) - 727*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(9797760*epsilon) + 553/(4478976*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 13/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6475":"11*f_3/(622080*epsilon) - 2353/(179159040*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 161/(16796160*epsilon**2) - 73/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","6476":"233*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - 11263/(537477120*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + pi**4/(12441600*epsilon**2) + 11039/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 1829/(33592320*epsilon**3) - 421/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","6477":"f_3**2/(11520*epsilon) - 751*f_3/(7464960*epsilon) + 23*f_5/(69120*epsilon) - 41239/(134369280*epsilon) - pi**6/(9797760*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","6478":"11*f_3/(622080*epsilon) - 2353/(179159040*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 161/(16796160*epsilon**2) - 73/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","6479":"-19*f_3/(1244160*epsilon) - 3277/(537477120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 1139/(16796160*epsilon**2) - 3673/(33592320*epsilon**3) + 7/(116640*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","6480":"-61*f_3/(1866240*epsilon) + 23*f_5/(51840*epsilon) - 2303/(4478976*epsilon) + 17*pi**4/(18662400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 103/(1866240*epsilon**2) - f_3/(12960*epsilon**3) + 5/(31104*epsilon**3) - 1/(12960*epsilon**4)","6481":"7*f_3**2/(103680*epsilon) - 583*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + 1343/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 257/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","6482":"47*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 1439/(4478976*epsilon) + 17*pi**4/(18662400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 103/(1866240*epsilon**2) - f_3/(12960*epsilon**3) + 5/(31104*epsilon**3) - 1/(12960*epsilon**4)","6483":"11*f_3/(414720*epsilon) - 2761/(16796160*epsilon) + pi**4/(4147200*epsilon) - f_3/(51840*epsilon**2) + 1381/(11197440*epsilon**2) - 973/(11197440*epsilon**3) + 11/(233280*epsilon**4) - 1/(77760*epsilon**5)","6484":"5*f_3**2/(62208*epsilon) - 2287*f_3/(7464960*epsilon) - 7*f_5/(373248*epsilon) - pi**6/(58786560*epsilon) + 1937/(14929920*epsilon) + 337*pi**4/(223948800*epsilon) + 607*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 43/(248832*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","6485":"f_3**2/(31104*epsilon) + 41*f_3/(1492992*epsilon) + 233*f_5/(933120*epsilon) - 41239/(134369280*epsilon) - 17*pi**6/(117573120*epsilon) + 253*pi**4/(223948800*epsilon) + 253*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","6486":"94019/(1209323520*epsilon) + 3959/(403107840*epsilon**2) - 61/(1679616*epsilon**3) + 77/(2799360*epsilon**4) - 1/(116640*epsilon**5)","6487":"29*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 4457/(179159040*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 199/(11197440*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 235/(8957952*epsilon**3) - 281/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","6488":"-f_3/(82944*epsilon) - f_5/(46080*epsilon) - 12493/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 5861/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1051/(22394880*epsilon**3) - 53/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","6489":"11*f_3/(933120*epsilon) + pi**4/(9331200*epsilon) + 65471/(604661760*epsilon) + f_3/(77760*epsilon**2) - 2521/(201553920*epsilon**2) - 233/(4199040*epsilon**3) + 77/(1399680*epsilon**4) - 1/(58320*epsilon**5)","6490":"11*f_3/(933120*epsilon) + pi**4/(9331200*epsilon) + 65471/(604661760*epsilon) + f_3/(77760*epsilon**2) - 2521/(201553920*epsilon**2) - 233/(4199040*epsilon**3) + 77/(1399680*epsilon**4) - 1/(58320*epsilon**5)","6491":"94019/(1209323520*epsilon) + 3959/(403107840*epsilon**2) - 61/(1679616*epsilon**3) + 77/(2799360*epsilon**4) - 1/(116640*epsilon**5)","6492":"-55321/(2902376448*epsilon) - 8749/(9674588160*epsilon**2) - 245/(10077696*epsilon**3) + 815/(13436928*epsilon**4) - 41/(699840*epsilon**5) + 1/(46656*epsilon**6)","6493":"-287*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 167831/(7255941120*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - 38053/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 83/(5038848*epsilon**3) + 3391/(33592320*epsilon**4) - 41/(349920*epsilon**5) + 1/(23328*epsilon**6)","6494":"-11*f_3/(746496*epsilon) + pi**4/(37324800*epsilon) + 28123/(604661760*epsilon) + f_3/(311040*epsilon**2) + 8603/(403107840*epsilon**2) - 83/(2099520*epsilon**3) + 77/(2799360*epsilon**4) - 1/(116640*epsilon**5)","6495":"-11*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 18709/(302330880*epsilon) + f_3/(51840*epsilon**2) + 2123/(201553920*epsilon**2) - 13/(209952*epsilon**3) + 77/(1399680*epsilon**4) - 1/(58320*epsilon**5)","6496":"11*f_3/(207360*epsilon) - pi**4/(18662400*epsilon) + 3023/(179159040*epsilon) - f_3/(155520*epsilon**2) - 593/(16796160*epsilon**2) - 61/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","6497":"f_3**2/(31104*epsilon) - 41*f_3/(829440*epsilon) + 131*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) - 6449/(179159040*epsilon) + 23*pi**4/(44789760*epsilon) + 23*f_3/(373248*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","6498":"-13*f_3/(165888*epsilon) + f_5/(23040*epsilon) - pi**4/(24883200*epsilon) + 1013/(179159040*epsilon) + 23*f_3/(207360*epsilon**2) - pi**4/(1244160*epsilon**2) + 101/(4976640*epsilon**2) - f_3/(10368*epsilon**3) + 17/(2239488*epsilon**3) - 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","6499":"-11*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 18709/(302330880*epsilon) + f_3/(51840*epsilon**2) + 2123/(201553920*epsilon**2) - 13/(209952*epsilon**3) + 77/(1399680*epsilon**4) - 1/(58320*epsilon**5)","6500":"289*f_3/(1492992*epsilon) - 7*f_5/(207360*epsilon) - 22351/(179159040*epsilon) - pi**4/(2985984*epsilon) - f_3/(15552*epsilon**2) + pi**4/(3110400*epsilon**2) + 16553/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 4561/(67184640*epsilon**3) - 61/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","6501":"67*f_3/(933120*epsilon) + f_5/(103680*epsilon) - 4951/(89579520*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(124416*epsilon**2) + 1411/(537477120*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 859/(67184640*epsilon**3) + 113/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","6502":"-7*f_3**2/(103680*epsilon) + 1373*f_3/(7464960*epsilon) + 29*f_5/(207360*epsilon) - 13103/(44789760*epsilon) - pi**6/(9797760*epsilon) + 157*pi**4/(223948800*epsilon) + 157*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 725/(4478976*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 179/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","6503":"20753/(537477120*epsilon) - 1489/(537477120*epsilon**2) - 1181/(33592320*epsilon**3) - 457/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","6504":"-7*f_3**2/(103680*epsilon) + 1793*f_3/(7464960*epsilon) + 29*f_5/(207360*epsilon) - 41239/(134369280*epsilon) - pi**6/(9797760*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","6505":"-121*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(2764800*epsilon) + 27749/(537477120*epsilon) + f_3/(23040*epsilon**2) - 2981/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 659/(6718464*epsilon**3) + 19/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","6506":"97*f_3/(1492992*epsilon) - 73*f_5/(414720*epsilon) - 91*pi**4/(74649600*epsilon) + 21223/(119439360*epsilon) - 41*f_3/(1244160*epsilon**2) - 197/(4976640*epsilon**2) + 13*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) - 1093/(22394880*epsilon**3) - 11/(248832*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","6507":"67*f_3/(1492992*epsilon) - 37*f_5/(414720*epsilon) + 4373/(358318080*epsilon) + 11*pi**4/(74649600*epsilon) - 41*f_3/(1244160*epsilon**2) - 43/(1658880*epsilon**2) + 13*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 127/(4478976*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","6508":"407*f_3/(7464960*epsilon) + f_5/(46080*epsilon) - 31*pi**4/(74649600*epsilon) - 11699/(358318080*epsilon) + 79*f_3/(1244160*epsilon**2) - 67/(4976640*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 203/(22394880*epsilon**3) - 79/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","6509":"f_3**2/(31104*epsilon) - 41*f_3/(829440*epsilon) + 131*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) - 6449/(179159040*epsilon) + 23*pi**4/(44789760*epsilon) + 23*f_3/(373248*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","6510":"-133*f_3/(1866240*epsilon) + 13*f_5/(51840*epsilon) - 5899/(22394880*epsilon) + 17*pi**4/(18662400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) - 41/(1866240*epsilon**2) - f_3/(12960*epsilon**3) + 5/(31104*epsilon**3) - 1/(12960*epsilon**4)","6511":"-133*f_3/(1866240*epsilon) + 13*f_5/(51840*epsilon) - 5899/(22394880*epsilon) + 17*pi**4/(18662400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) - 41/(1866240*epsilon**2) - f_3/(12960*epsilon**3) + 5/(31104*epsilon**3) - 1/(12960*epsilon**4)","6512":"-349*f_3/(1866240*epsilon) + f_5/(17280*epsilon) - 2227/(22394880*epsilon) + 17*pi**4/(18662400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 31/(1866240*epsilon**2) - f_3/(12960*epsilon**3) + 5/(31104*epsilon**3) - 1/(12960*epsilon**4)","6513":"11*f_3/(207360*epsilon) - pi**4/(18662400*epsilon) + 3023/(179159040*epsilon) - f_3/(155520*epsilon**2) - 593/(16796160*epsilon**2) - 61/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","6514":"961*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) + 7*pi**4/(44789760*epsilon) + 1865657/(14511882240*epsilon) - f_3/(186624*epsilon**2) - 16505/(241864704*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 7031/(201553920*epsilon**3) + 733/(8398080*epsilon**4) - 89/(1399680*epsilon**5) + 1/(58320*epsilon**6)","6515":"221*f_3/(1866240*epsilon) - 71*f_5/(414720*epsilon) - 73*pi**4/(74649600*epsilon) + 9643/(89579520*epsilon) - f_3/(155520*epsilon**2) + 1081/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 1229/(22394880*epsilon**3) - 41/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","6516":"f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 3157/(67184640*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - 2257/(107495424*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 1049/(67184640*epsilon**3) + 101/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","6517":"319*f_3/(3732480*epsilon) - f_5/(12960*epsilon) - 29*pi**4/(37324800*epsilon) + 1961/(59719680*epsilon) - 29*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 1831/(26873856*epsilon**2) + f_3/(25920*epsilon**3) - 1301/(13436928*epsilon**3) - 43/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","6518":"-103*f_3**2/(8640*epsilon) - 10289*f_3/(622080*epsilon) + 3361*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - 53677/(1866240*epsilon) - 13*pi**6/(816480*epsilon) - 43*pi**4/(6220800*epsilon) + 137*f_3/(17280*epsilon**2) - 121*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 307/(17280*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6519":"103*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 331*f_3/(25920*epsilon) - 449*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","6520":"f_3**2/(24*epsilon) + f_3*f_5/(60*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 575*f_5/(2592*epsilon) - 3017*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","6521":"-59*f_3**2/(17280*epsilon) + 8837*f_3/(622080*epsilon) + 79*f_5/(12960*epsilon) - 5017/(373248*epsilon) - 7*pi**4/(103680*epsilon) - pi**6/(816480*epsilon) - 7*f_3/(864*epsilon**2) - 11*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 107/(12960*epsilon**2) + f_3/(270*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6522":"151*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 2407*f_3/(8640*epsilon) - 1301*f_5/(5184*epsilon) - 641*f_7/(4320*epsilon) - 331*pi**4/(777600*epsilon) + 419/(17280*epsilon) + 83*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 331*f_3/(6480*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 59/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","6523":"-615707/(14511882240*epsilon) + 99323/(9674588160*epsilon**2) - 179/(6298560*epsilon**3) + 4147/(67184640*epsilon**4) - 41/(699840*epsilon**5) + 1/(46656*epsilon**6)","6524":"-7*f_3**2/(103680*epsilon) + 1793*f_3/(7464960*epsilon) + 29*f_5/(207360*epsilon) - 41239/(134369280*epsilon) - pi**6/(9797760*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","6525":"1807*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 2037749/(29023764480*epsilon) - 11*pi**4/(89579520*epsilon) - 11*f_3/(746496*epsilon**2) - 23029/(1209323520*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 2887/(201553920*epsilon**3) + 403/(8398080*epsilon**4) - 119/(1399680*epsilon**5) + 1/(23328*epsilon**6)","6526":"-121*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(2764800*epsilon) + 27749/(537477120*epsilon) + f_3/(23040*epsilon**2) - 2981/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 659/(6718464*epsilon**3) + 19/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","6527":"20753/(537477120*epsilon) - 1489/(537477120*epsilon**2) - 1181/(33592320*epsilon**3) - 457/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","6528":"-f_3/(23328*epsilon) + pi**4/(2332800*epsilon) + 345343/(2902376448*epsilon) + 17*f_3/(622080*epsilon**2) - 105907/(1209323520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 2819/(201553920*epsilon**3) + 679/(8398080*epsilon**4) - 89/(1399680*epsilon**5) + 1/(58320*epsilon**6)","6529":"-413*f_3/(8957952*epsilon) - 7*f_5/(1244160*epsilon) + 61*pi**4/(447897600*epsilon) + 3022409/(29023764480*epsilon) + 61*f_3/(3732480*epsilon**2) - 134491/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 11027/(403107840*epsilon**3) + 823/(16796160*epsilon**4) - 89/(2799360*epsilon**5) + 1/(116640*epsilon**6)","6530":"29*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 4457/(179159040*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 199/(11197440*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 235/(8957952*epsilon**3) - 281/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","6531":"47*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 1/(87480*epsilon) - 13*f_3/(622080*epsilon**2) - 193/(268738560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 2447/(134369280*epsilon**3) + 161/(1244160*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","6532":"-11*f_3/(746496*epsilon) + pi**4/(37324800*epsilon) + 28123/(604661760*epsilon) + f_3/(311040*epsilon**2) + 8603/(403107840*epsilon**2) - 83/(2099520*epsilon**3) + 77/(2799360*epsilon**4) - 1/(116640*epsilon**5)","6533":"-13*f_3/(207360*epsilon) - 451/(8957952*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) - 319/(11197440*epsilon**2) - 1/(11520*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","6534":"-13*f_3/(207360*epsilon) - 7913/(179159040*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 161/(5598720*epsilon**2) + 5/(82944*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","6535":"3180791/(29023764480*epsilon) - 107221/(2418647040*epsilon**2) - 15239/(403107840*epsilon**3) + 877/(16796160*epsilon**4) - 89/(2799360*epsilon**5) + 1/(116640*epsilon**6)","6536":"137587/(2902376448*epsilon) + 131789/(4837294080*epsilon**2) - 17861/(201553920*epsilon**3) + 5201/(67184640*epsilon**4) - 59/(1399680*epsilon**5) + 1/(93312*epsilon**6)","6537":"563*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(22394880*epsilon) + 334973/(7255941120*epsilon) + 25*f_3/(746496*epsilon**2) + 1667/(2418647040*epsilon**2) + pi**4/(37324800*epsilon**2) - 7*f_3/(155520*epsilon**3) - 8357/(100776960*epsilon**3) + 853/(6718464*epsilon**4) - 59/(699840*epsilon**5) + 1/(46656*epsilon**6)","6538":"35*f_3/(497664*epsilon) + 7*f_5/(1244160*epsilon) - 15443/(358318080*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 62797/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 14561/(201553920*epsilon**3) + 2563/(11197440*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","6539":"-577*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 563191/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 264983/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 1783/(6718464*epsilon**3) - 2411/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","6540":"1549/(537477120*epsilon) - 6091/(134369280*epsilon**2) + 2507/(268738560*epsilon**3) + 2683/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","6541":"35*f_3/(497664*epsilon) + 7*f_5/(1244160*epsilon) - 15443/(358318080*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 62797/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 14561/(201553920*epsilon**3) + 2563/(11197440*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","6542":"35*f_3/(497664*epsilon) + 7*f_5/(1244160*epsilon) - 15443/(358318080*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 62797/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 14561/(201553920*epsilon**3) + 2563/(11197440*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","6543":"-19*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1451*f_3/(25920*epsilon) + 61*f_5/(4320*epsilon) + 13*f_7/(960*epsilon) - 57071/(622080*epsilon) + pi**4/(31104*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 125*f_3/(5184*epsilon**2) + 25*f_5/(1296*epsilon**2) - 2971/(103680*epsilon**2) - pi**6/(81648*epsilon**2) + 11*pi**4/(259200*epsilon**2) - 4*f_3/(135*epsilon**3) - f_5/(108*epsilon**3) + 31/(864*epsilon**3) - 1/(180*epsilon**4)","6544":"-f_3**2/(3840*epsilon) - 947*f_3/(1244160*epsilon) + 49*f_5/(34560*epsilon) - pi**6/(1088640*epsilon) + pi**4/(69120*epsilon) + 91513/(17915904*epsilon) + f_3/(576*epsilon**2) - f_5/(1920*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 613/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 271/(124416*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","6545":"-19*f_3**2/(12960*epsilon) - 349*f_3/(8640*epsilon) + pi**4*f_3/(64800*epsilon) + 155*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 107*pi**4/(777600*epsilon) - 1/(17280*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 107*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 29/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","6546":"-31*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1433*f_3/(25920*epsilon) - 205*f_5/(5184*epsilon) - 487*f_7/(17280*epsilon) - 1187/(51840*epsilon) - 23*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 23*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","6547":"-5*f_3**2/(2592*epsilon) - 7*f_3/(216*epsilon) + pi**4*f_3/(64800*epsilon) + 7*f_5/(288*epsilon) + 67*f_7/(2880*epsilon) - 11219/(622080*epsilon) - 133*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 371*f_3/(25920*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 43/(6912*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(288*epsilon**3) - 1/(180*epsilon**4)","6548":"-257*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 1741*f_3/(51840*epsilon) - 11*f_5/(405*epsilon) + 239*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6549":"-107*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 1889*f_3/(51840*epsilon) - 37*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6550":"-13*f_3**2/(11520*epsilon) - 443*f_3/(1244160*epsilon) - 17*f_5/(11520*epsilon) + 89933/(89579520*epsilon) + pi**6/(725760*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) + 7*f_5/(5760*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 1477/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 1139/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","6551":"83*f_3/(311040*epsilon) + 53*f_5/(34560*epsilon) - 70163/(67184640*epsilon) + 7*pi**4/(518400*epsilon) - 29*f_3/(34560*epsilon**2) - pi**4/(259200*epsilon**2) + 6709/(134369280*epsilon**2) - f_3/(2160*epsilon**3) - 3947/(3732480*epsilon**3) + 397/(186624*epsilon**4) - 11/(8640*epsilon**5) + 1/(3240*epsilon**6)","6552":"7*f_3**2/(2880*epsilon) - 1657*f_3/(1244160*epsilon) - 13*f_5/(4320*epsilon) - pi**6/(2177280*epsilon) - 11*pi**4/(12441600*epsilon) + 1121/(349920*epsilon) - 23*f_3/(11520*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(41472*epsilon**2) + 5953/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 827/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","6553":"61*f_3**2/(12960*epsilon) - 37*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) - f_5/(405*epsilon) + 323*f_7/(34560*epsilon) - 5*pi**6/(489888*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) - 59*f_3/(12960*epsilon**2) - 5*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6554":"5*f_3**2/(10368*epsilon) - 103*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - 3619/(2239488*epsilon) - pi**6/(9797760*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 1/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + 29/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6555":"f_3**2/(1728*epsilon) - 13829*f_3/(622080*epsilon) + 1201*f_5/(51840*epsilon) - 11*pi**6/(1632960*epsilon) - 391*pi**4/(6220800*epsilon) + 5407/(373248*epsilon) - 17*f_3/(5760*epsilon**2) + 59*f_5/(4320*epsilon**2) - 71/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6556":"-5*f_3**2/(10368*epsilon) - 2033*f_3/(3732480*epsilon) - 73*f_5/(62208*epsilon) - 23*pi**4/(2488320*epsilon) + pi**6/(9797760*epsilon) + 370703/(89579520*epsilon) - 23*f_3/(20736*epsilon**2) - f_5/(25920*epsilon**2) + 2363/(2488320*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 251/(69120*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(12960*epsilon**4) - 1/(1440*epsilon**5)","6557":"f_3**2/(1920*epsilon) + 2201*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - 40379/(11197440*epsilon) - pi**6/(1632960*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 31/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6558":"107*f_3**2/(360*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 335*f_5/(432*epsilon) - 1127*f_7/(640*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","6559":"-f_3**2/(432*epsilon) - 8867*f_3/(25920*epsilon) - pi**4*f_3/(2160*epsilon) + 2707*f_5/(12960*epsilon) + 563*f_7/(2880*epsilon) - pi**4/(51840*epsilon) + 17*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - f_3/(432*epsilon**2) + 17*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","6560":"-73*f_3**2/(180*epsilon) - 13*f_3*f_5/(18*epsilon) - 695*f_5/(216*epsilon) + 1351*f_7/(270*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","6561":"11*f_3**2/(72*epsilon) - 299*f_3/(432*epsilon) + 245*f_5/(432*epsilon) - pi**4/(864*epsilon) + 5*pi**6/(27216*epsilon) + 5*f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2)","6562":"-f_3**2/(24*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 10843*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","6563":"649*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 3601481/(4837294080*epsilon) - f_3/(311040*epsilon**2) - 271741/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 30563/(33592320*epsilon**3) - 7633/(5598720*epsilon**4) + 1/(1080*epsilon**5) - 1/(3888*epsilon**6)","6564":"649*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 3601481/(4837294080*epsilon) - f_3/(311040*epsilon**2) - 271741/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 30563/(33592320*epsilon**3) - 7633/(5598720*epsilon**4) + 1/(1080*epsilon**5) - 1/(3888*epsilon**6)","6565":"-19*f_3/(62208*epsilon) - f_5/(7680*epsilon) - 453287/(537477120*epsilon) + 41*pi**4/(6220800*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 101923/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 599/(466560*epsilon**3) + 1087/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","6566":"f_3/(13824*epsilon) - 7*f_5/(23040*epsilon) - 106679/(537477120*epsilon) + pi**4/(1036800*epsilon) - 17*f_3/(34560*epsilon**2) + pi**4/(691200*epsilon**2) + 88819/(89579520*epsilon**2) + f_3/(5760*epsilon**3) - 527/(466560*epsilon**3) + 203/(124416*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","6567":"1387*f_3/(1866240*epsilon) - 3416429/(2418647040*epsilon) - 59*pi**4/(18662400*epsilon) - 67*f_3/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + 71741/(201553920*epsilon**2) + f_3/(8640*epsilon**3) + 35891/(33592320*epsilon**3) - 305/(279936*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","6568":"5*f_3**2/(10368*epsilon) - 779*f_3/(746496*epsilon) + 49*f_5/(62208*epsilon) - 1927/(2239488*epsilon) - pi**6/(9797760*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 5/(62208*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6569":"5*f_3**2/(10368*epsilon) - 779*f_3/(746496*epsilon) + 49*f_5/(62208*epsilon) - 1927/(2239488*epsilon) - pi**6/(9797760*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 5/(62208*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6570":"-f_3**2/(1920*epsilon) - 3713*f_3/(3732480*epsilon) - 61*f_5/(20736*epsilon) - 107*pi**4/(12441600*epsilon) + pi**6/(1632960*epsilon) + 572447/(89579520*epsilon) - 107*f_3/(103680*epsilon**2) + f_5/(2880*epsilon**2) + 2411/(2488320*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 89/(23040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(12960*epsilon**4) - 1/(1440*epsilon**5)","6571":"-1909*f_3/(1244160*epsilon) + f_5/(7680*epsilon) - 19315/(53747712*epsilon) + 19*pi**4/(6220800*epsilon) + 307*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 167/(184320*epsilon**2) - f_3/(8640*epsilon**3) - 5459/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","6572":"91*f_3/(414720*epsilon) + 7*f_5/(23040*epsilon) - 229919/(268738560*epsilon) + pi**4/(345600*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(230400*epsilon**2) + 6037/(4976640*epsilon**2) + f_3/(2880*epsilon**3) - 4019/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","6573":"-5*f_3**2/(10368*epsilon) - 2033*f_3/(3732480*epsilon) - 73*f_5/(62208*epsilon) - 23*pi**4/(2488320*epsilon) + pi**6/(9797760*epsilon) + 370703/(89579520*epsilon) - 23*f_3/(20736*epsilon**2) - f_5/(25920*epsilon**2) + 2363/(2488320*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 251/(69120*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(12960*epsilon**4) - 1/(1440*epsilon**5)","6574":"-f_3**2/(17280*epsilon) - 3703*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) - 523/(2239488*epsilon) + pi**6/(1088640*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 43/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6575":"5*f_3**2/(10368*epsilon) - 103*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - 3619/(2239488*epsilon) - pi**6/(9797760*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 1/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + 29/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6576":"f_3**2/(960*epsilon) + 1195*f_3/(248832*epsilon) - 23*f_5/(4320*epsilon) - pi**6/(2177280*epsilon) - 11*pi**4/(12441600*epsilon) + 2891/(1399680*epsilon) - 23*f_3/(11520*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(41472*epsilon**2) + 5089/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 827/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","6577":"211*f_3/(34560*epsilon) + 19*f_5/(34560*epsilon) - 1223651/(134369280*epsilon) + pi**4/(259200*epsilon) - 7*f_3/(1280*epsilon**2) + pi**4/(345600*epsilon**2) + 197459/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3043/(1866240*epsilon**3) - 541/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6578":"-f_3**2/(4320*epsilon) + 4027*f_3/(622080*epsilon) - 197*f_5/(25920*epsilon) - 17*pi**6/(3265920*epsilon) - 103*pi**4/(6220800*epsilon) + 20213/(1866240*epsilon) + f_3/(384*epsilon**2) + f_5/(1080*epsilon**2) - 1/(17280*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6579":"53*f_3**2/(25920*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 203*f_3/(51840*epsilon) + 199*f_5/(10368*epsilon) - 317*f_7/(17280*epsilon) - 47*pi**4/(1555200*epsilon) + 31*pi**6/(1959552*epsilon) - 11*f_3**2/(2160*epsilon**2) - 47*f_3/(12960*epsilon**2) + 31*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","6580":"-43*f_3**2/(12960*epsilon) - f_3/(40*epsilon) + pi**4*f_3/(64800*epsilon) + 23*f_5/(864*epsilon) - 277*f_7/(17280*epsilon) - 133*pi**4/(1555200*epsilon) + 877/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 371*f_3/(25920*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 311/(34560*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(288*epsilon**3) - 1/(180*epsilon**4)","6581":"-f_3**2/(12960*epsilon) - 803*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 391*f_5/(25920*epsilon) - 359*f_7/(8640*epsilon) - pi**4/(103680*epsilon) + pi**6/(979776*epsilon) + 12901/(373248*epsilon) + f_3**2/(1080*epsilon**2) - f_3/(864*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(43200*epsilon**2) + 2851/(155520*epsilon**2) + f_3/(360*epsilon**3) - f_5/(108*epsilon**3) + 17/(1440*epsilon**3) - 19/(1080*epsilon**4)","6582":"f_3**2/(240*epsilon) - 4589*f_3/(622080*epsilon) + 53*f_5/(4320*epsilon) - pi**6/(120960*epsilon) - 3313/(1866240*epsilon) + 61*pi**4/(1244160*epsilon) + 61*f_3/(17280*epsilon**2) - 11*f_5/(720*epsilon**2) + 19/(17280*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6583":"311*f_3/(51840*epsilon) + 7*f_5/(11520*epsilon) + 23*pi**4/(2073600*epsilon) + 394189/(134369280*epsilon) - 37*f_3/(6912*epsilon**2) - 75133/(22394880*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 4949/(1866240*epsilon**3) - 973/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6584":"-f_3**2/(4320*epsilon) + 6833*f_3/(7464960*epsilon) - 7*f_5/(77760*epsilon) - 43*pi**4/(8957952*epsilon) - pi**6/(4354560*epsilon) + 13187/(67184640*epsilon) - f_3/(13824*epsilon**2) - f_5/(6480*epsilon**2) - 103/(165888*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5/(6912*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 553/(155520*epsilon**4) - 13/(6480*epsilon**5)","6585":"-f_3**2/(2880*epsilon) + 3383*f_3/(1244160*epsilon) - 83*f_5/(17280*epsilon) - 19*pi**4/(2488320*epsilon) - pi**6/(2177280*epsilon) + 7/(20480*epsilon) + 13*f_3/(6912*epsilon**2) + f_5/(240*epsilon**2) - 1433/(829440*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 13*f_3/(8640*epsilon**3) - 61/(51840*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","6586":"31*f_3**2/(17280*epsilon) + 773*f_3/(622080*epsilon) - 73*f_5/(6480*epsilon) - 13*pi**4/(259200*epsilon) - 7967/(1866240*epsilon) + 11*pi**6/(3265920*epsilon) - 13*f_3/(2160*epsilon**2) + 19*f_5/(8640*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1296*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6587":"-f_3**2/(432*epsilon) + 1811*f_3/(207360*epsilon) - 91*f_5/(51840*epsilon) - pi**6/(163296*epsilon) - 5803/(2799360*epsilon) + 13*pi**4/(691200*epsilon) + 37*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 27029/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 931/(497664*epsilon**3) + 409/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","6588":"-f_3**2/(480*epsilon) + 73*f_3/(41472*epsilon) - 77*f_5/(6912*epsilon) - 17*pi**4/(2073600*epsilon) + 856969/(134369280*epsilon) - 209*f_3/(34560*epsilon**2) + pi**4/(69120*epsilon**2) + 46691/(22394880*epsilon**2) + f_3/(96*epsilon**3) - 571/(46656*epsilon**3) + 1567/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","6589":"47*f_3**2/(17280*epsilon) - 317*f_3/(103680*epsilon) + 37*f_5/(6480*epsilon) - 13*pi**6/(1632960*epsilon) - 97*pi**4/(6220800*epsilon) + 132503/(14929920*epsilon) - 19*f_3/(103680*epsilon**2) - 49*f_5/(8640*epsilon**2) - 7*pi**4/(115200*epsilon**2) + 4967/(414720*epsilon**2) - 11*f_3/(1080*epsilon**3) - 47/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 11/(1080*epsilon**4) + 1/(240*epsilon**5)","6590":"-7*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 33091/(33592320*epsilon) + f_3/(4320*epsilon**2) + 347/(2239488*epsilon**2) - 251/(233280*epsilon**3) + 73/(77760*epsilon**4) - 1/(3240*epsilon**5)","6591":"-197*f_3/(276480*epsilon) - 19*f_5/(51840*epsilon) - pi**4/(1555200*epsilon) + 216359/(358318080*epsilon) - 17*f_3/(69120*epsilon**2) - 49747/(806215680*epsilon**2) + pi**4/(3110400*epsilon**2) + 17*f_3/(51840*epsilon**3) + 8345/(13436928*epsilon**3) - 1667/(1866240*epsilon**4) + 49/(93312*epsilon**5) - 1/(7776*epsilon**6)","6592":"-17*f_3/(69120*epsilon) - f_5/(2160*epsilon) - pi**4/(1244160*epsilon) + 67361/(161243136*epsilon) - f_3/(103680*epsilon**2) - 44183/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 2351/(2239488*epsilon**3) + 155/(93312*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","6593":"-241*f_3/(138240*epsilon) + 17*f_5/(103680*epsilon) + 707767/(806215680*epsilon) + 169*pi**4/(12441600*epsilon) + 89*f_3/(51840*epsilon**2) - 104897/(67184640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 991/(11197440*epsilon**3) + 649/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","6594":"-701*f_3/(622080*epsilon) + 13*f_5/(17280*epsilon) - 74659/(161243136*epsilon) + 59*pi**4/(6220800*epsilon) + 127*f_3/(103680*epsilon**2) - 58547/(67184640*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) - 3547/(11197440*epsilon**3) + 667/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","6595":"-113*f_3/(311040*epsilon) - f_5/(7680*epsilon) - 38155/(107495424*epsilon) + 41*pi**4/(6220800*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 8447/(17915904*epsilon**2) - f_3/(17280*epsilon**3) - 91/(93312*epsilon**3) + 203/(124416*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","6596":"-731*f_3/(622080*epsilon) + 7*pi**4/(1244160*epsilon) + 531529/(806215680*epsilon) + 79*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) - 4547/(67184640*epsilon**2) - f_3/(2880*epsilon**3) - 12187/(11197440*epsilon**3) + 155/(93312*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","6597":"-5*f_3**2/(10368*epsilon) + 13681*f_3/(3732480*epsilon) - 119*f_5/(311040*epsilon) - 89*pi**4/(4147200*epsilon) - 5969/(5598720*epsilon) + pi**6/(9797760*epsilon) - 101*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 8263/(3732480*epsilon**2) + 41*f_3/(25920*epsilon**3) - 823/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","6598":"-f_3**2/(17280*epsilon) - 3703*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) - 523/(2239488*epsilon) + pi**6/(1088640*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 43/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6599":"f_3**2/(17280*epsilon) + 1057*f_3/(3732480*epsilon) + 287*f_5/(103680*epsilon) - 187*pi**4/(12441600*epsilon) - 5969/(5598720*epsilon) - pi**6/(1088640*epsilon) - 223*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 8263/(3732480*epsilon**2) + 41*f_3/(25920*epsilon**3) - 823/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","6600":"77*f_3/(46080*epsilon) + 11*f_5/(7680*epsilon) - 4789397/(1612431360*epsilon) + 31*pi**4/(12441600*epsilon) + 167*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) - 2279/(33592320*epsilon**2) - f_3/(960*epsilon**3) - 1261/(1399680*epsilon**3) + 3821/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","6601":"149*f_3/(622080*epsilon) - f_5/(7680*epsilon) - 81697/(268738560*epsilon) + 49*pi**4/(12441600*epsilon) - 7*f_3/(207360*epsilon**2) - 7553/(8957952*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 2809/(3732480*epsilon**3) + 133/(124416*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","6602":"121*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 361/(746496*epsilon) - f_3/(1728*epsilon**2) - 439/(622080*epsilon**2) - 1/(25920*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","6603":"61*f_3/(207360*epsilon) + 31*f_5/(69120*epsilon) - 420493/(268738560*epsilon) + 11*pi**4/(4147200*epsilon) - 13*f_3/(69120*epsilon**2) - 23077/(44789760*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1037/(746496*epsilon**3) + 377/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","6604":"199*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(12441600*epsilon) + 1418227/(1612431360*epsilon) + 107*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 3499/(33592320*epsilon**2) - 7*f_3/(8640*epsilon**3) - 113/(69984*epsilon**3) + 4253/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","6605":"-7*f_3**2/(1920*epsilon) + 1469*f_3/(622080*epsilon) - 79*f_5/(8640*epsilon) - pi**4/(28800*epsilon) + pi**6/(544320*epsilon) + 26809/(1866240*epsilon) - f_3/(240*epsilon**2) + f_5/(960*epsilon**2) - 1/(12960*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6606":"-5*f_3**2/(10368*epsilon) - 2033*f_3/(3732480*epsilon) - 73*f_5/(62208*epsilon) - 23*pi**4/(2488320*epsilon) + pi**6/(9797760*epsilon) + 370703/(89579520*epsilon) - 23*f_3/(20736*epsilon**2) - f_5/(25920*epsilon**2) + 2363/(2488320*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 251/(69120*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(12960*epsilon**4) - 1/(1440*epsilon**5)","6607":"-f_3**2/(270*epsilon) + 13*f_3/(69120*epsilon) + 719*f_5/(51840*epsilon) - pi**6/(163296*epsilon) - 94549/(44789760*epsilon) - pi**4/(230400*epsilon) + f_3/(384*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(172800*epsilon**2) + 4829/(1866240*epsilon**2) + f_3/(1440*epsilon**3) - 2609/(1244160*epsilon**3) - 191/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6608":"-37*f_3**2/(5760*epsilon) + 587*f_3/(34560*epsilon) + 149*f_5/(8640*epsilon) - 670933/(14929920*epsilon) + pi**6/(544320*epsilon) + 703*pi**4/(6220800*epsilon) + 3*f_3/(640*epsilon**2) - f_5/(320*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 5281/(622080*epsilon**2) - 7*f_3/(540*epsilon**3) + pi**4/(28800*epsilon**3) + 11/(864*epsilon**3) + f_3/(240*epsilon**4) - 1/(144*epsilon**4) + 1/(720*epsilon**5)","6609":"f_3**2/(240*epsilon) - 59*f_3/(13824*epsilon) + 83*f_5/(17280*epsilon) - pi**4/(27648*epsilon) - 74623/(44789760*epsilon) - 7*f_3/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 2221/(933120*epsilon**2) + f_3/(1440*epsilon**3) - 2537/(1244160*epsilon**3) - 191/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6610":"f_3**2/(480*epsilon) + 3967*f_3/(622080*epsilon) - 79*f_5/(8640*epsilon) - 187*pi**4/(6220800*epsilon) + pi**6/(1088640*epsilon) + 11537/(1866240*epsilon) - 31*f_3/(17280*epsilon**2) + f_5/(180*epsilon**2) - 83/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6611":"19*f_3/(6912*epsilon) + 13*f_5/(2880*epsilon) - 11741/(1866240*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - 947/(622080*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 31/(12960*epsilon**3) - 1/(864*epsilon**4)","6612":"149*f_3**2/(17280*epsilon) - 1499*f_3/(155520*epsilon) - 161*f_5/(25920*epsilon) - 68641/(14929920*epsilon) + pi**6/(204120*epsilon) + 329*pi**4/(6220800*epsilon) + 661*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1039/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 131/(12960*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","6613":"-119*f_3**2/(17280*epsilon) + 13759*f_3/(622080*epsilon) - 197*f_5/(12960*epsilon) - 17*pi**6/(1632960*epsilon) + 157*pi**4/(3110400*epsilon) + 9371/(1866240*epsilon) + 157*f_3/(25920*epsilon**2) - 71*f_5/(8640*epsilon**2) - 7/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(864*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6614":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 2741/(5598720*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(4320*epsilon**2) - 12629/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 623/(2488320*epsilon**3) + 121/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","6615":"439*f_3/(207360*epsilon) - f_5/(1920*epsilon) - 40477/(44789760*epsilon) - pi**4/(138240*epsilon) + 13*f_3/(5760*epsilon**2) - 1453/(1866240*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 271/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6616":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 2741/(5598720*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(4320*epsilon**2) - 12629/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 623/(2488320*epsilon**3) + 121/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","6617":"-13*f_3/(25920*epsilon) + f_5/(216*epsilon) - pi**4/(51840*epsilon) + 191159/(44789760*epsilon) - f_3/(432*epsilon**2) + 613/(186624*epsilon**2) - 301/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","6618":"-13*f_3/(25920*epsilon) + f_5/(216*epsilon) - pi**4/(51840*epsilon) + 191159/(44789760*epsilon) - f_3/(432*epsilon**2) + 613/(186624*epsilon**2) - 301/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","6619":"1003*f_3/(622080*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) - 85771/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 529/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 1603/(3732480*epsilon**3) + 1121/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","6620":"13*f_3/(14580*epsilon) - 19*f_5/(25920*epsilon) - 107*pi**4/(18662400*epsilon) + 33379/(67184640*epsilon) - 107*f_3/(155520*epsilon**2) + 3043/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 481/(746496*epsilon**3) + 1063/(466560*epsilon**4) - 19/(8640*epsilon**5) + 1/(1296*epsilon**6)","6621":"163*f_3/(207360*epsilon) - 29*f_5/(6912*epsilon) - 259*pi**4/(6220800*epsilon) + 4313/(419904*epsilon) - 47*f_3/(10368*epsilon**2) - 80663/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 2033/(373248*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6622":"-181*f_3/(207360*epsilon) - f_5/(1440*epsilon) - 5977/(22394880*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 4051/(7464960*epsilon**2) - f_3/(720*epsilon**3) - 869/(1244160*epsilon**3) - 293/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","6623":"439*f_3/(207360*epsilon) - f_5/(1920*epsilon) - 40477/(44789760*epsilon) - pi**4/(138240*epsilon) + 13*f_3/(5760*epsilon**2) - 1453/(1866240*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 271/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6624":"-53*f_3/(8640*epsilon) - 285193/(44789760*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 683/(186624*epsilon**2) + 851/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","6625":"-53*f_3/(8640*epsilon) - 285193/(44789760*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 683/(186624*epsilon**2) + 851/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","6626":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","6627":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 19*pi**4/(2073600*epsilon) - 36967/(44789760*epsilon) + 7*f_3/(3456*epsilon**2) - 11/(14580*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 343/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6628":"-7*f_3**2/(4320*epsilon) - 101*f_3/(41472*epsilon) - 25*f_5/(20736*epsilon) - 559*pi**4/(6220800*epsilon) + 4717/(2099520*epsilon) + pi**6/(81648*epsilon) - 427*f_3/(51840*epsilon**2) + f_5/(432*epsilon**2) - 52151/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 8869/(1866240*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6629":"-73*f_3/(25920*epsilon) + f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 1063/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(86400*epsilon**2) + 13/(6480*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","6630":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 19*pi**4/(2073600*epsilon) - 36967/(44789760*epsilon) + 7*f_3/(3456*epsilon**2) - 11/(14580*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 343/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6631":"187*f_3/(103680*epsilon) + 25*f_5/(10368*epsilon) - 490079/(134369280*epsilon) + 19*pi**4/(6220800*epsilon) + f_3/(34560*epsilon**2) - pi**4/(311040*epsilon**2) - 7127/(134369280*epsilon**2) + f_3/(5184*epsilon**3) - 5537/(5598720*epsilon**3) + 389/(155520*epsilon**4) - 17/(7776*epsilon**5) + 1/(1296*epsilon**6)","6632":"79*f_3**2/(17280*epsilon) + 961*f_3/(103680*epsilon) + 257*f_5/(25920*epsilon) - 670933/(14929920*epsilon) + 11*pi**6/(3265920*epsilon) + 643*pi**4/(6220800*epsilon) + 61*f_3/(17280*epsilon**2) - 17*f_5/(8640*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 5281/(622080*epsilon**2) - 7*f_3/(540*epsilon**3) + pi**4/(28800*epsilon**3) + 11/(864*epsilon**3) + f_3/(240*epsilon**4) - 1/(144*epsilon**4) + 1/(720*epsilon**5)","6633":"109*f_3/(207360*epsilon) + 19*f_5/(3840*epsilon) - 225569/(33592320*epsilon) - 7*pi**4/(414720*epsilon) + 11*f_3/(1920*epsilon**2) - pi**4/(38400*epsilon**2) + 196969/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 1423/(373248*epsilon**3) - 1019/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6634":"-17*f_3/(8640*epsilon) + pi**4/(172800*epsilon) + 11407/(7464960*epsilon) + f_3/(1440*epsilon**2) + 947/(1244160*epsilon**2) + 89/(103680*epsilon**3) - 23/(8640*epsilon**4) + 1/(720*epsilon**5)","6635":"187*f_3/(103680*epsilon) + 25*f_5/(10368*epsilon) - 490079/(134369280*epsilon) + 19*pi**4/(6220800*epsilon) + f_3/(34560*epsilon**2) - pi**4/(311040*epsilon**2) - 7127/(134369280*epsilon**2) + f_3/(5184*epsilon**3) - 5537/(5598720*epsilon**3) + 389/(155520*epsilon**4) - 17/(7776*epsilon**5) + 1/(1296*epsilon**6)","6636":"-259*f_3**2/(12960*epsilon) - 451*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 53*f_5/(1728*epsilon) + 17*f_7/(270*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","6637":"f_3**2/(864*epsilon) - 685*f_3/(124416*epsilon) + 247*f_5/(25920*epsilon) - 17*pi**6/(3265920*epsilon) + 53*pi**4/(6220800*epsilon) + 2273/(1244160*epsilon) + 377*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 139/(41472*epsilon**2) - 7*f_3/(1440*epsilon**3) - 1/(51840*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(360*epsilon**5)","6638":"-5*f_3**2/(2304*epsilon) + 79*f_3/(1244160*epsilon) + 257*f_5/(34560*epsilon) - pi**6/(311040*epsilon) - 5291/(1990656*epsilon) + 61*pi**4/(2073600*epsilon) + 61*f_3/(17280*epsilon**2) - 13*f_5/(5760*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 2659/(1244160*epsilon**2) - 19*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 121/(51840*epsilon**3) + f_3/(1440*epsilon**4) - 1/(432*epsilon**4) + 1/(1440*epsilon**5)","6639":"7*f_3**2/(1440*epsilon) + 443*f_3/(124416*epsilon) - 59*f_5/(8640*epsilon) - 451*pi**4/(6220800*epsilon) + pi**6/(1088640*epsilon) + 8837/(1866240*epsilon) - 71*f_3/(17280*epsilon**2) + f_5/(180*epsilon**2) + 1/(1152*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6640":"-f_3**2/(2880*epsilon) + 5119*f_3/(622080*epsilon) - 61*f_5/(5760*epsilon) - 331*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) + 11537/(1866240*epsilon) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1440*epsilon**2) - 83/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6641":"-17*f_3/(69120*epsilon) - f_5/(1920*epsilon) - 7*pi**4/(2073600*epsilon) + 13723/(11197440*epsilon) - 11*f_3/(4320*epsilon**2) - 4871/(4976640*epsilon**2) + 29/(497664*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","6642":"f_3**2/(1080*epsilon) + 881*f_3/(207360*epsilon) + 7*f_5/(5184*epsilon) - 6445/(559872*epsilon) - pi**4/(25600*epsilon) + pi**6/(163296*epsilon) - 29*f_3/(8640*epsilon**2) - f_5/(108*epsilon**2) + pi**4/(57600*epsilon**2) + 62761/(4976640*epsilon**2) + f_3/(480*epsilon**3) - 9647/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","6643":"-271*f_3/(207360*epsilon) + f_5/(17280*epsilon) - pi**4/(138240*epsilon) + 8873/(5598720*epsilon) - 7*f_3/(4320*epsilon**2) - 5351/(4976640*epsilon**2) - 431/(2488320*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","6644":"f_3**2/(2160*epsilon) - 2437*f_3/(207360*epsilon) + 149*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(230400*epsilon) + 42839/(11197440*epsilon) + 7*f_3/(1920*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 4235/(1492992*epsilon**2) - f_3/(720*epsilon**3) - 4367/(2488320*epsilon**3) - 167/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","6645":"-481*f_3/(51840*epsilon) - 7*f_5/(1080*epsilon) + 29*pi**4/(1036800*epsilon) + 616957/(134369280*epsilon) + 29*f_3/(8640*epsilon**2) - 60473/(44789760*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 18733/(3732480*epsilon**3) - 949/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","6646":"103*f_3/(23040*epsilon) + 41*f_5/(6912*epsilon) - 1300567/(134369280*epsilon) + 59*pi**4/(2073600*epsilon) + 59*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 337661/(44789760*epsilon**2) - f_3/(576*epsilon**3) + 9289/(1866240*epsilon**3) - 1991/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","6647":"f_3/(540*epsilon) + f_5/(8640*epsilon) - 4111/(622080*epsilon) - 13*pi**4/(518400*epsilon) - 13*f_3/(4320*epsilon**2) + 1/(960*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 7/(4320*epsilon**3) - 1/(720*epsilon**4)","6648":"307*f_3/(23040*epsilon) - 7*f_5/(2304*epsilon) - 1489783/(134369280*epsilon) + 13*pi**4/(414720*epsilon) + 13*f_3/(3456*epsilon**2) - pi**4/(69120*epsilon**2) + 63385/(8957952*epsilon**2) - f_3/(576*epsilon**3) + 9289/(1866240*epsilon**3) - 1991/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","6649":"229*f_3/(207360*epsilon) - 9*f_5/(1280*epsilon) - 47*pi**4/(2073600*epsilon) + 181153/(26873856*epsilon) + f_3/(1920*epsilon**2) - pi**4/(345600*epsilon**2) + 135053/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 3457/(1866240*epsilon**3) - 1559/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","6650":"-53*f_3/(7680*epsilon) + f_5/(1280*epsilon) - 61*pi**4/(2073600*epsilon) + 1230737/(134369280*epsilon) + 19*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 97037/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 605/(373248*epsilon**3) - 1559/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","6651":"f_3**2/(2160*epsilon) + 6121*f_3/(207360*epsilon) - 5657*f_5/(103680*epsilon) - 749*pi**4/(6220800*epsilon) + pi**6/(81648*epsilon) + 2331581/(134369280*epsilon) - 383*f_3/(51840*epsilon**2) + f_5/(108*epsilon**2) - 108739/(44789760*epsilon**2) + pi**4/(41472*epsilon**2) + 5*f_3/(1728*epsilon**3) - 5291/(1866240*epsilon**3) - 911/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","6652":"13*f_3**2/(2880*epsilon) + 1171*f_3/(207360*epsilon) - 3*f_5/(320*epsilon) - 127*pi**4/(2073600*epsilon) - 21757/(44789760*epsilon) + pi**6/(217728*epsilon) - 73*f_3/(17280*epsilon**2) + f_5/(288*epsilon**2) + pi**4/(172800*epsilon**2) + 3893/(1866240*epsilon**2) + f_3/(1440*epsilon**3) - 493/(248832*epsilon**3) - 191/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6653":"-13*f_3**2/(8640*epsilon) + 6487*f_3/(207360*epsilon) - 217*f_5/(6480*epsilon) - 193*pi**4/(2073600*epsilon) - 1831/(44789760*epsilon) + pi**6/(93312*epsilon) - 139*f_3/(17280*epsilon**2) + 7*f_5/(864*epsilon**2) + pi**4/(172800*epsilon**2) + 1753/(933120*epsilon**2) + f_3/(1440*epsilon**3) - 2393/(1244160*epsilon**3) - 191/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6654":"-7*f_3**2/(2880*epsilon) + 2149*f_3/(622080*epsilon) + f_5/(384*epsilon) - pi**6/(272160*epsilon) - 737/(995328*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(34560*epsilon**2) + 245/(62208*epsilon**2) - f_3/(288*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","6655":"11*f_3**2/(1080*epsilon) - 10543*f_3/(622080*epsilon) - 2353*f_5/(51840*epsilon) + 37*pi**6/(3265920*epsilon) + 769*pi**4/(6220800*epsilon) + 436351/(14929920*epsilon) + 317*f_3/(8640*epsilon**2) + 37*f_5/(4320*epsilon**2) - 19949/(622080*epsilon**2) - 47*pi**4/(259200*epsilon**2) - 47*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 71/(3240*epsilon**3) + f_3/(180*epsilon**4) - 7/(864*epsilon**4) + 1/(720*epsilon**5)","6656":"-7*f_3/(1920*epsilon) - 17*f_5/(2160*epsilon) - 19*pi**4/(518400*epsilon) + 47/(10368*epsilon) - 19*f_3/(4320*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6657":"f_3**2/(640*epsilon) - 817*f_3/(248832*epsilon) - 53*f_5/(34560*epsilon) - pi**6/(544320*epsilon) - 11*pi**4/(2488320*epsilon) + 86477/(11197440*epsilon) - 11*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(115200*epsilon**2) + 1831/(746496*epsilon**2) - f_3/(960*epsilon**3) - 1/(1944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","6658":"-9*f_3**2/(320*epsilon) - 151*f_3/(4320*epsilon) + 7*pi**4*f_3/(43200*epsilon) + 6617*f_5/(51840*epsilon) - 737*f_7/(34560*epsilon) - 53*pi**6/(653184*epsilon) + 37*pi**4/(129600*epsilon) + 7*f_3**2/(720*epsilon**2) + 37*f_3/(1080*epsilon**2) - 53*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","6659":"7*f_3**2/(17280*epsilon) - 1463*f_3/(622080*epsilon) - 17*f_5/(5184*epsilon) + 7*pi**4/(1036800*epsilon) + pi**6/(233280*epsilon) + 15617/(1866240*epsilon) - 301*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 287/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","6660":"f_3**2/(640*epsilon) - 1331*f_3/(1244160*epsilon) + 5*f_5/(6912*epsilon) - pi**6/(544320*epsilon) - 49*pi**4/(12441600*epsilon) + 3337/(1105920*epsilon) - 49*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(69120*epsilon**2) + 10279/(2488320*epsilon**2) - f_3/(576*epsilon**3) - 553/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(360*epsilon**4) + 1/(480*epsilon**5)","6661":"233*f_3/(41472*epsilon) - 23*f_5/(17280*epsilon) - 18523/(11197440*epsilon) + 29*pi**4/(2073600*epsilon) + 29*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) + 9871/(7464960*epsilon**2) - f_3/(480*epsilon**3) - 355/(497664*epsilon**3) - 311/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","6662":"11*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(777600*epsilon) + 1079329/(403107840*epsilon) - 11*f_3/(6480*epsilon**2) + pi**4/(518400*epsilon**2) + 74257/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 661/(699840*epsilon**3) + 143/(93312*epsilon**4) - 17/(3240*epsilon**5) + 1/(324*epsilon**6)","6663":"f_3**2/(432*epsilon) - 3259*f_3/(1244160*epsilon) + 167*f_5/(10368*epsilon) - 461429/(29859840*epsilon) - pi**6/(326592*epsilon) - 73*pi**4/(12441600*epsilon) + 139*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(23040*epsilon**2) + 1619/(2488320*epsilon**2) - 23*f_3/(1728*epsilon**3) + pi**4/(17280*epsilon**3) + 1759/(207360*epsilon**3) + f_3/(144*epsilon**4) - 1/(135*epsilon**4) + 1/(480*epsilon**5)","6664":"-659*f_3/(207360*epsilon) + 7*f_5/(2880*epsilon) - 7*pi**4/(2073600*epsilon) + 701/(1119744*epsilon) + 7*f_3/(4320*epsilon**2) - 29693/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 2063/(2488320*epsilon**3) + 53/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","6665":"f_3**2/(4320*epsilon) - 3827*f_3/(207360*epsilon) + 1943*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 254891/(33592320*epsilon) - pi**6/(326592*epsilon) - 11*pi**4/(2073600*epsilon) + 41*f_3/(5760*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(38400*epsilon**2) + 185737/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 7547/(1866240*epsilon**3) - 1019/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6666":"41*f_3**2/(4320*epsilon) - 379*f_3/(20736*epsilon) + 509*f_5/(51840*epsilon) - 47*pi**4/(1036800*epsilon) + 1475/(8957952*epsilon) + pi**6/(326592*epsilon) - 41*f_3/(17280*epsilon**2) + f_5/(432*epsilon**2) + 463/(14929920*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 1921/(622080*epsilon**3) + 151/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","6667":"-f_3**2/(2160*epsilon) - 517*f_3/(51840*epsilon) + 853*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - 102857/(8398080*epsilon) - pi**6/(326592*epsilon) - pi**4/(103680*epsilon) + 19*f_3/(2880*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(43200*epsilon**2) + 49661/(8957952*epsilon**2) - f_3/(360*epsilon**3) + 6647/(1866240*epsilon**3) - 983/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6668":"-187*f_3**2/(17280*epsilon) + 559*f_3/(38880*epsilon) - 401*f_5/(25920*epsilon) + 52967/(14929920*epsilon) + pi**6/(204120*epsilon) + 473*pi**4/(6220800*epsilon) + 17*f_3/(10368*epsilon**2) + 113*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1531/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 271/(25920*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","6669":"-f_3**2/(432*epsilon) - 161*f_3/(17280*epsilon) + 43*f_5/(25920*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + pi**4/(51840*epsilon) + 95323/(44789760*epsilon) + 73*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(172800*epsilon**2) - 1549/(2985984*epsilon**2) - f_3/(1440*epsilon**3) - 197/(124416*epsilon**3) + 7/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","6670":"-17*f_3**2/(17280*epsilon) - 301*f_3/(31104*epsilon) + 209*f_5/(25920*epsilon) - 68641/(14929920*epsilon) + 11*pi**6/(3265920*epsilon) + 389*pi**4/(6220800*epsilon) + 721*f_3/(51840*epsilon**2) - 17*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1039/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 131/(12960*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","6671":"f_3**2/(216*epsilon) - 451*f_3/(34560*epsilon) - 91*f_5/(51840*epsilon) - 293*pi**4/(3110400*epsilon) + 40163/(6718464*epsilon) + pi**6/(81648*epsilon) - 227*f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) - 41423/(44789760*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 9769/(1866240*epsilon**3) + 169/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6672":"107*f_3**2/(17280*epsilon) - 1967*f_3/(155520*epsilon) + 49*f_5/(25920*epsilon) - 68641/(14929920*epsilon) + pi**6/(3265920*epsilon) + 509*pi**4/(6220800*epsilon) + 841*f_3/(51840*epsilon**2) - 37*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1039/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 131/(12960*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","6673":"-119*f_3**2/(8640*epsilon) + 5311*f_3/(622080*epsilon) + 4031*f_5/(51840*epsilon) - 90487/(1866240*epsilon) - 61*pi**6/(1632960*epsilon) + 629*pi**4/(6220800*epsilon) - 287*f_3/(17280*epsilon**2) - 41*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 1333/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 91/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6674":"53*f_3**2/(8640*epsilon) - 62993*f_3/(622080*epsilon) + 7921*f_5/(51840*epsilon) - 48961/(1866240*epsilon) - 41*pi**6/(1632960*epsilon) + 49*pi**4/(1244160*epsilon) + 593*f_3/(17280*epsilon**2) - 241*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 97/(5760*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6675":"19*f_3**2/(4320*epsilon) + 539*f_3/(17280*epsilon) - 701*f_5/(51840*epsilon) - 1784537/(67184640*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(1555200*epsilon) - 497*f_3/(12960*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(103680*epsilon**2) + 1141199/(44789760*epsilon**2) + 7*f_3/(864*epsilon**3) - 38969/(7464960*epsilon**3) - 257/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","6676":"-f_3**2/(1440*epsilon) + 7*f_3*f_5/(120*epsilon) + 3787*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 1501*f_5/(8640*epsilon) - 1127*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 131*pi**4/(518400*epsilon) - 419/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 131*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 59/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","6677":"-53*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 349*f_3/(1728*epsilon) - 133*f_5/(576*epsilon) + 967*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - pi**4/(777600*epsilon) + f_3**2/(216*epsilon**2) - 58*f_3/(405*epsilon**2) + 109*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","6678":"-17*f_3**2/(1920*epsilon) - 8641*f_3/(311040*epsilon) + 349*f_5/(17280*epsilon) + 49*f_7/(768*epsilon) - 5377/(116640*epsilon) + 77*pi**4/(6220800*epsilon) + pi**6/(155520*epsilon) - 11*f_3/(20736*epsilon**2) - 119*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 12307/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 13/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6679":"11*f_3**2/(5760*epsilon) - 881*f_3/(155520*epsilon) - 7*f_5/(8640*epsilon) - 68641/(14929920*epsilon) + pi**6/(544320*epsilon) + 449*pi**4/(6220800*epsilon) + 781*f_3/(51840*epsilon**2) - f_5/(320*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1039/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 131/(12960*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","6680":"-13*f_3/(1536*epsilon) - 17*f_5/(5760*epsilon) + 47*pi**4/(2073600*epsilon) + 19033/(2239488*epsilon) + 47*f_3/(17280*epsilon**2) - 17153/(3732480*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1819/(1244160*epsilon**3) - 299/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6681":"-667*f_3/(311040*epsilon) - f_5/(576*epsilon) - pi**4/(777600*epsilon) + 237433/(201553920*epsilon) - f_3/(6480*epsilon**2) + 32141/(67184640*epsilon**2) - 4379/(5598720*epsilon**3) + 359/(116640*epsilon**4) - 49/(12960*epsilon**5) + 1/(648*epsilon**6)","6682":"-47*f_3/(62208*epsilon) - f_5/(576*epsilon) - pi**4/(777600*epsilon) + 42283/(50388480*epsilon) - f_3/(6480*epsilon**2) + 14393/(67184640*epsilon**2) - 3191/(5598720*epsilon**3) + 35/(11664*epsilon**4) - 49/(12960*epsilon**5) + 1/(648*epsilon**6)","6683":"19*f_3/(7680*epsilon) + f_5/(540*epsilon) - 47*pi**4/(2073600*epsilon) - 10553/(5598720*epsilon) + 7*f_3/(17280*epsilon**2) + 7291/(3732480*epsilon**2) - 241/(248832*epsilon**3) - 227/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","6684":"7*f_3/(933120*epsilon) - f_5/(864*epsilon) - 11*pi**4/(2332800*epsilon) + 627289/(302330880*epsilon) - 13*f_3/(155520*epsilon**2) - 55249/(40310784*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 21281/(16796160*epsilon**3) - 2021/(1399680*epsilon**4) + 11/(12960*epsilon**5) - 1/(4860*epsilon**6)","6685":"-11*f_3**2/(3456*epsilon) - 9617*f_3/(622080*epsilon) + 79*f_5/(6480*epsilon) - 251*pi**4/(3110400*epsilon) + 9371/(1866240*epsilon) + 23*pi**6/(1632960*epsilon) - 251*f_3/(25920*epsilon**2) + 89*f_5/(8640*epsilon**2) - 7/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(864*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6686":"-7*f_3**2/(720*epsilon) - 7*f_3*f_5/(120*epsilon) - 161*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 143*f_5/(864*epsilon) + 6223*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","6687":"-11*f_3**2/(144*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 379*f_5/(2592*epsilon) + 9709*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6688":"19*f_3**2/(360*epsilon) - 19*f_3*f_5/(240*epsilon) - 73*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(48*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6689":"-2081*f_3/(51840*epsilon) + 13*f_5/(1728*epsilon) + 7*pi**4/(62208*epsilon) + 30817/(933120*epsilon) + 35*f_3/(2592*epsilon**2) - 263/(17280*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 5/(1296*epsilon**3) - 1/(2160*epsilon**4)","6690":"-239*f_3**2/(25920*epsilon) - 8657*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 757*f_5/(6480*epsilon) + 2123*f_7/(17280*epsilon) - 103*pi**6/(1959552*epsilon) + 41*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 41*f_3/(1296*epsilon**2) - 103*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","6691":"2743*f_3/(103680*epsilon) - 43*f_5/(8640*epsilon) - 7537/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 47/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6692":"7*f_3**2/(540*epsilon) - 329*f_3/(12960*epsilon) - 43*f_5/(1296*epsilon) - 11*pi**4/(259200*epsilon) + pi**6/(81648*epsilon) + 2909/(69120*epsilon) + f_3/(540*epsilon**2) + f_5/(108*epsilon**2) - 13/(1080*epsilon**2) + 1/(720*epsilon**3)","6693":"-23*f_3**2/(1080*epsilon) + 17*f_3/(324*epsilon) - 25*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","6694":"7*f_3**2/(6480*epsilon) - 3083*f_3/(17280*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 2159*f_5/(12960*epsilon) + 163*f_7/(2160*epsilon) - pi**6/(17496*epsilon) + 97*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 97*f_3/(2592*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","6695":"37*f_3**2/(720*epsilon) - f_3/(1080*epsilon) - 17*f_5/(288*epsilon) - pi**6/(54432*epsilon) + pi**4/(10800*epsilon) + f_3/(90*epsilon**2) - f_5/(72*epsilon**2)","6696":"-f_3**2/(20*epsilon) - f_3*f_5/(60*epsilon) - 41*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 89*f_5/(432*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6697":"35*f_3**2/(432*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 167*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 13*f_5/(54*epsilon) - 17563*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6698":"-f_3**2/(240*epsilon) - f_3/(270*epsilon) + pi**4*f_3/(3600*epsilon) + 41*f_5/(216*epsilon) - 91*f_7/(480*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","6699":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 59*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","6700":"-89*f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 289*f_3/(17280*epsilon) - 49*f_5/(10368*epsilon) - 359*f_7/(34560*epsilon) - 79*pi**4/(1555200*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(4320*epsilon**2) - 79*f_3/(12960*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(432*epsilon**3)","6701":"-f_3**2/(120*epsilon) - 7*f_3/(2160*epsilon) + pi**4*f_3/(7200*epsilon) + 25*f_5/(864*epsilon) - 7*f_7/(384*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","6702":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","6703":"103*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 355117/(268738560*epsilon) - pi**4/(1382400*epsilon) - 41*f_3/(69120*epsilon**2) - 33229/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 4033/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","6704":"-f_3**2/(384*epsilon) + 7*pi**4*f_3/(172800*epsilon) + 43*f_3/(960*epsilon) - 4661*f_5/(103680*epsilon) - 157*f_7/(34560*epsilon) - pi**6/(62208*epsilon) + 11*pi**4/(129600*epsilon) + 7*f_3**2/(2880*epsilon**2) + 149*f_3/(4320*epsilon**2) - 49*f_5/(1152*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) - 7*f_3/(180*epsilon**3) + 7*f_5/(144*epsilon**3)","6705":"13*f_3/(15360*epsilon) + 35*f_5/(13824*epsilon) - 85139/(11943936*epsilon) + 109*pi**4/(12441600*epsilon) - 7*f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 480577/(89579520*epsilon**2) + f_3/(17280*epsilon**3) - 2647/(933120*epsilon**3) + 653/(311040*epsilon**4) - 1/(960*epsilon**5) + 1/(4320*epsilon**6)","6706":"-f_3**2/(5760*epsilon) - 1043*f_3/(1244160*epsilon) + 11*f_5/(6912*epsilon) - 337*pi**4/(12441600*epsilon) + pi**6/(362880*epsilon) + 2227/(368640*epsilon) - 337*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(69120*epsilon**2) + 9559/(2488320*epsilon**2) - f_3/(576*epsilon**3) - 697/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(360*epsilon**4) + 1/(480*epsilon**5)","6707":"f_3**2/(128*epsilon) - 15767*f_3/(622080*epsilon) + 613*f_5/(5760*epsilon) - 49*f_7/(960*epsilon) - 71791/(1866240*epsilon) - pi**6/(544320*epsilon) - 7*pi**4/(1036800*epsilon) + 31*f_3/(17280*epsilon**2) - 97*f_5/(2880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6708":"3271*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + 1076069/(134369280*epsilon) - 49*f_3/(38880*epsilon**2) - 224765/(26873856*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 36707/(7464960*epsilon**3) - 1271/(622080*epsilon**4) + 29/(51840*epsilon**5) - 1/(12960*epsilon**6)","6709":"-13*f_3**2/(8640*epsilon) - 22841*f_3/(622080*epsilon) - 173*f_5/(3240*epsilon) - 161*pi**4/(6220800*epsilon) + pi**6/(653184*epsilon) + 531839/(4976640*epsilon) + 5929*f_3/(103680*epsilon**2) + 13*f_5/(540*epsilon**2) - 228247/(2488320*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 19*f_3/(720*epsilon**3) + pi**4/(28800*epsilon**3) + 6901/(207360*epsilon**3) + f_3/(240*epsilon**4) - 113/(17280*epsilon**4) + 1/(1440*epsilon**5)","6710":"73*f_3**2/(12960*epsilon) - 2167*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2801*f_5/(25920*epsilon) - 281*f_7/(5760*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6711":"107*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1171*f_3/(25920*epsilon) - 103*f_5/(1728*epsilon) - 19*f_7/(432*epsilon) - 281*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 281*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","6712":"f_3**2/(5760*epsilon) - 4889*f_3/(1244160*epsilon) + 91*f_5/(34560*epsilon) - pi**6/(362880*epsilon) - 191*pi**4/(12441600*epsilon) + 175/(62208*epsilon) + 227*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 3637/(829440*epsilon**2) - 41*pi**4/(1036800*epsilon**2) - 41*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 239/(34560*epsilon**3) + f_3/(720*epsilon**4) - 41/(5760*epsilon**4) + 1/(360*epsilon**5)","6713":"-f_3**2/(16*epsilon) + 65*f_3/(576*epsilon) - 355/(13824*epsilon) - pi**4/(5760*epsilon) - f_3/(48*epsilon**2) + 23/(1152*epsilon**2) - 1/(192*epsilon**3)","6714":"-7*f_3**2/(1728*epsilon) - 47*f_3/(19440*epsilon) + 191*f_5/(51840*epsilon) - pi**6/(1632960*epsilon) + 19351/(4976640*epsilon) + 11*pi**4/(129600*epsilon) + 11*f_3/(1080*epsilon**2) + f_5/(4320*epsilon**2) - 29*pi**4/(518400*epsilon**2) - 19/(9720*epsilon**2) - 29*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 473/(103680*epsilon**3) + f_3/(360*epsilon**4) - 1/(160*epsilon**4) + 1/(360*epsilon**5)","6715":"f_3**2/(4320*epsilon) + 893*f_3/(207360*epsilon) + 857*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 62669/(26873856*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 83501/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 827/(186624*epsilon**3) + 37/(62208*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","6716":"-f_3**2/(1080*epsilon) - 197*f_3/(103680*epsilon) - 17*f_5/(6480*epsilon) - 161*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) + 232081/(33592320*epsilon) - 19*f_3/(5184*epsilon**2) - f_5/(216*epsilon**2) + 913/(44789760*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 10201/(1866240*epsilon**3) + 169/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6717":"-f_3**2/(4320*epsilon) - 253*f_3/(207360*epsilon) - 521*f_5/(103680*epsilon) - 107*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) + 110771/(16796160*epsilon) - 41*f_3/(25920*epsilon**2) - f_5/(216*epsilon**2) - 13627/(8957952*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - 5953/(1866240*epsilon**3) - 83/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6718":"-f_3**2/(1920*epsilon) + 83*f_3/(124416*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(362880*epsilon) - 47*pi**4/(3110400*epsilon) + 569/(1866240*epsilon) - 47*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) + 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6719":"-11*f_3**2/(2880*epsilon) - 2609*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 715*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(72576*epsilon) + 97*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 97*f_3/(12960*epsilon**2) - f_5/(96*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6720":"-11*f_3**2/(2880*epsilon) - 2609*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 967*f_5/(31104*epsilon) - f_7/(1296*epsilon) - pi**6/(72576*epsilon) + 97*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 97*f_3/(12960*epsilon**2) - f_5/(96*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","6721":"2083*f_3/(1244160*epsilon) + 11*f_5/(7680*epsilon) - 840187/(268738560*epsilon) + pi**4/(1555200*epsilon) + 61*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) - 2503/(26873856*epsilon**2) - f_3/(960*epsilon**3) + 6763/(5598720*epsilon**3) + 107/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","6722":"-103*f_3/(2488320*epsilon) + 35*f_5/(82944*epsilon) - 197401/(322486272*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 37727/(537477120*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1561/(7464960*epsilon**3) - 23/(46656*epsilon**4) + 1/(1920*epsilon**5) - 1/(5184*epsilon**6)","6723":"f_3**2/(12960*epsilon) + f_3/(5184*epsilon) + 23*f_5/(103680*epsilon) - 285911/(268738560*epsilon) + pi**4/(622080*epsilon) + pi**6/(1959552*epsilon) - f_3/(6912*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 19273/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 9283/(11197440*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6724":"-13*f_3/(414720*epsilon) + 83*f_5/(207360*epsilon) - 1284413/(1612431360*epsilon) + 7*pi**4/(2073600*epsilon) + 49*f_3/(207360*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 37963/(134369280*epsilon**2) + f_3/(12960*epsilon**3) - 2579/(6718464*epsilon**3) - 839/(1866240*epsilon**4) + 31/(25920*epsilon**5) - 5/(7776*epsilon**6)","6725":"139*f_3/(311040*epsilon) - 13*pi**4/(6220800*epsilon) + 147631/(806215680*epsilon) - 7*f_3/(20736*epsilon**2) - 2297/(7464960*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 17003/(33592320*epsilon**3) - 73/(116640*epsilon**4) + 31/(77760*epsilon**5) - 1/(9720*epsilon**6)","6726":"-f_3**2/(180*epsilon) - 19321*f_3/(622080*epsilon) + 49*f_5/(2160*epsilon) - 143*pi**4/(1244160*epsilon) + pi**6/(120960*epsilon) + 203863/(7464960*epsilon) + 499*f_3/(25920*epsilon**2) - f_5/(90*epsilon**2) - 24817/(1244160*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 2557/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","6727":"7*f_3**2/(360*epsilon) - 2741*f_3/(124416*epsilon) - 7*f_5/(270*epsilon) + 73*pi**4/(1244160*epsilon) + pi**6/(120960*epsilon) + 65191/(7464960*epsilon) + 1039*f_3/(25920*epsilon**2) - f_5/(90*epsilon**2) - 9629/(248832*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 1909/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","6728":"f_3**2/(36*epsilon) - 17*f_3/(576*epsilon) - 757/(20736*epsilon) + pi**4/(3456*epsilon) - f_3/(48*epsilon**2) + 17/(576*epsilon**2) - 1/(144*epsilon**3)","6729":"1405*f_3/(20736*epsilon) + 7*f_5/(576*epsilon) - 2531/(31104*epsilon) + 5*pi**4/(41472*epsilon) - 11*f_3/(432*epsilon**2) - pi**4/(8640*epsilon**2) + 2263/(41472*epsilon**2) + f_3/(72*epsilon**3) - 35/(1728*epsilon**3) + 1/(288*epsilon**4)","6730":"11*f_3**2/(12960*epsilon) - 1453*f_3/(10368*epsilon) - pi**4*f_3/(129600*epsilon) + 457*f_5/(6480*epsilon) + 2123*f_7/(17280*epsilon) - 47*pi**6/(979776*epsilon) + 73*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 73*f_3/(2592*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","6731":"17*f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 625*f_5/(2592*epsilon) + 10703*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6732":"23*f_3**2/(240*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 1939*f_7/(6912*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6733":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(216*epsilon) - 7*f_5/(648*epsilon) + 91*f_7/(2160*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","6734":"43*f_3**2/(432*epsilon) + pi**4*f_3/(2160*epsilon) + 4411*f_3/(5184*epsilon) - 1417*f_5/(12960*epsilon) - 3167*f_7/(2880*epsilon) - 199*pi**4/(259200*epsilon) + pi**6/(23328*epsilon) - f_3**2/(18*epsilon**2) - 467*f_3/(1080*epsilon**2) + 65*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","6735":"53*f_3**2/(2160*epsilon) - pi**4*f_3/(2700*epsilon) + 41423*f_3/(25920*epsilon) - 3971*f_5/(6480*epsilon) - 7153*f_7/(5760*epsilon) - 5*pi**6/(40824*epsilon) + 161*pi**4/(259200*epsilon) + 17*f_3**2/(180*epsilon**2) - 1007*f_3/(1080*epsilon**2) + 211*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","6736":"-43*f_3**2/(40*epsilon) + 13*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 35*f_5/(72*epsilon) + 1379*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","6737":"173*f_3**2/(180*epsilon) - 821*f_3*f_5/(180*epsilon) - pi**4*f_3/(900*epsilon) + 87*f_3_5/(10*epsilon) + 77*f_5/(36*epsilon) - 20629*f_7/(4320*epsilon) - 24641*pi**8/(68040000*epsilon) - pi**6/(2268*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","6738":"-f_3**2/(960*epsilon) - 3709*f_3/(622080*epsilon) - 11*f_5/(3456*epsilon) - 167*pi**4/(6220800*epsilon) - 341/(1866240*epsilon) + pi**6/(77760*epsilon) - 167*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 487/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6739":"389*f_3**2/(77760*epsilon) - pi**4*f_3/(77760*epsilon) + 2711*f_3/(155520*epsilon) - 433*f_5/(12960*epsilon) - 19*f_7/(2592*epsilon) - 59*pi**4/(1166400*epsilon) + 85*pi**6/(5878656*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(9720*epsilon**2) + 85*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6740":"-7*f_3**2/(240*epsilon) + 13*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 217*f_7/(768*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6741":"7*f_3**2/(17280*epsilon) - 787*f_3/(622080*epsilon) - 73*f_5/(6480*epsilon) - 6833/(1866240*epsilon) - 13*pi**4/(518400*epsilon) + 11*pi**6/(3265920*epsilon) - 13*f_3/(4320*epsilon**2) + 19*f_5/(8640*epsilon**2) - 1/(2160*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 13/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6742":"-f_3**2/(1080*epsilon) + 1963*f_3/(207360*epsilon) - 265*f_5/(20736*epsilon) - 259*pi**4/(6220800*epsilon) + pi**6/(326592*epsilon) + 90629/(16796160*epsilon) - 127*f_3/(51840*epsilon**2) - f_5/(216*epsilon**2) - 20183/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 9301/(1866240*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","6743":"-f_3/(4608*epsilon) - f_5/(1440*epsilon) + 121/(11197440*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 107/(933120*epsilon**2) - f_3/(720*epsilon**3) + 427/(1244160*epsilon**3) - 107/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","6744":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","6745":"-71*f_3**2/(1440*epsilon) + 81899*f_3/(622080*epsilon) - 19*f_5/(1080*epsilon) - 1187851/(14929920*epsilon) - 179*pi**4/(3110400*epsilon) - pi**6/(241920*epsilon) - 1129*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 16021/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2107/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","6746":"-17*f_3**2/(960*epsilon) + 66007*f_3/(155520*epsilon) - 1601*f_5/(2880*epsilon) - 61*pi**4/(124416*epsilon) + 23/(7290*epsilon) + 29*pi**6/(272160*epsilon) - 305*f_3/(5184*epsilon**2) + 13*f_5/(160*epsilon**2) - 1217/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","6747":"-307*f_3**2/(2880*epsilon) - 32561*f_3/(155520*epsilon) + 3097*f_5/(8640*epsilon) - 11*pi**6/(272160*epsilon) + 23/(7290*epsilon) + 923*pi**4/(3110400*epsilon) + 923*f_3/(25920*epsilon**2) - 43*f_5/(1440*epsilon**2) - 1217/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","6748":"137*f_3**2/(360*epsilon) + 39*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 127*f_5/(432*epsilon) - 1631*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","6749":"-811*f_3/(11520*epsilon) - f_5/(960*epsilon) - 7*pi**4/(115200*epsilon) + 9799/(138240*epsilon) - f_3/(180*epsilon**2) - 1279/(69120*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 41/(2880*epsilon**3) + 1/(160*epsilon**4)","6750":"187*f_3**2/(5760*epsilon) - 9469*f_3/(622080*epsilon) + 701*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 280867/(14929920*epsilon) + pi**6/(362880*epsilon) + 151*pi**4/(777600*epsilon) - 1237*f_3/(20736*epsilon**2) - 7*f_5/(576*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 20773/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2539/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","6751":"-f_3**2/(120*epsilon) + 44143*f_3/(1866240*epsilon) - 379*f_5/(25920*epsilon) - 221*pi**4/(6220800*epsilon) - 403/(5598720*epsilon) + pi**6/(362880*epsilon) - 221*f_3/(51840*epsilon**2) + f_5/(540*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","6752":"-f_3/(120*epsilon) + pi**4/(86400*epsilon) + 262699/(22394880*epsilon) + f_3/(720*epsilon**2) + 101/(933120*epsilon**2) + 133/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","6753":"629*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 179*f_3/(5184*epsilon) - 581*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) - 29*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 29*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","6754":"-461*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 599*f_3/(17280*epsilon) + f_5/(120*epsilon) + 239*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 121*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6755":"f_3**2/(90*epsilon) - 149*f_3/(1620*epsilon) + pi**4/(8100*epsilon) + 169/(1944*epsilon) + 2*f_3/(135*epsilon**2) - 23/(1296*epsilon**2) + 1/(540*epsilon**3)","6756":"2359*f_3/(622080*epsilon) - f_5/(17280*epsilon) - 7723/(1244160*epsilon) + pi**4/(414720*epsilon) - f_3/(432*epsilon**2) + pi**4/(259200*epsilon**2) + 17371/(3732480*epsilon**2) + f_3/(2160*epsilon**3) - 67/(31104*epsilon**3) + 13/(25920*epsilon**4)","6757":"-f_3**2/(720*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 623*f_7/(2304*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6758":"77*f_3**2/(720*epsilon) - 17*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 415*f_5/(2592*epsilon) + 6433*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6759":"-317*f_3**2/(5760*epsilon) + 91511*f_3/(622080*epsilon) + 161*f_5/(17280*epsilon) - 1078987/(14929920*epsilon) - 49*pi**4/(1555200*epsilon) + pi**6/(362880*epsilon) - 1453*f_3/(20736*epsilon**2) - 7*f_5/(576*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 32221/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2971/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","6760":"-f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 415*f_5/(2592*epsilon) + 8393*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6761":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 763*f_3/(69120*epsilon) - 29*f_5/(5760*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) - 155/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 11/(3456*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","6762":"181*f_3/(155520*epsilon) - f_5/(540*epsilon) - 13*pi**4/(1555200*epsilon) + 4609/(7464960*epsilon) + 7*f_3/(2160*epsilon**2) - 2539/(622080*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 91/(17280*epsilon**3) - 7/(4320*epsilon**4)","6763":"19*f_3/(77760*epsilon) + f_5/(3240*epsilon) - 1139/(7464960*epsilon) + pi**4/(1866240*epsilon) - 5*f_3/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 793/(622080*epsilon**2) + f_3/(1620*epsilon**3) - 49/(31104*epsilon**3) + 7/(12960*epsilon**4)","6764":"f_3**2/(5760*epsilon) - 401*f_3/(3732480*epsilon) + f_5/(7776*epsilon) - pi**6/(8709120*epsilon) + pi**4/(223948800*epsilon) + 55/(419904*epsilon) - 293*f_3/(622080*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(1866240*epsilon**2) + 8137/(14929920*epsilon**2) + f_3/(972*epsilon**3) - 1307/(622080*epsilon**3) + pi**4/(3110400*epsilon**3) - 19*f_3/(25920*epsilon**4) + 161/(62208*epsilon**4) - 13/(12960*epsilon**5)","6765":"-f_3**2/(960*epsilon) + 2629*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 37*pi**4/(4147200*epsilon) - 4895/(5971968*epsilon) + pi**6/(1451520*epsilon) + 547*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 27827/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 587/(77760*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","6766":"41*f_3**2/(4320*epsilon) - 307*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(288*epsilon) + 7*f_7/(960*epsilon) + 119/(92160*epsilon) + 11*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 77*f_3/(5760*epsilon**2) - 565/(82944*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + 3/(640*epsilon**3) - 1/(960*epsilon**4)","6767":"2359*f_3/(622080*epsilon) - f_5/(17280*epsilon) - 7723/(1244160*epsilon) + pi**4/(414720*epsilon) - f_3/(432*epsilon**2) + pi**4/(259200*epsilon**2) + 17371/(3732480*epsilon**2) + f_3/(2160*epsilon**3) - 67/(31104*epsilon**3) + 13/(25920*epsilon**4)","6768":"133*f_3**2/(17280*epsilon) + 16741*f_3/(933120*epsilon) + 41*f_5/(8640*epsilon) - 99703/(2799360*epsilon) + pi**6/(933120*epsilon) + 5*pi**4/(41472*epsilon) - 55*f_3/(1944*epsilon**2) - f_5/(192*epsilon**2) - 11*pi**4/(77760*epsilon**2) + 1009/(23328*epsilon**2) + f_3/(48*epsilon**3) - 25/(1296*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","6769":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","6770":"47*f_3/(10368*epsilon) - 3*f_5/(32*epsilon) - 13*pi**4/(103680*epsilon) + 3403/(31104*epsilon) + 5*f_3/(216*epsilon**2) - 19/(324*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","6771":"-647*f_3/(20736*epsilon) - f_5/(72*epsilon) + 5*pi**4/(41472*epsilon) + 233/(15552*epsilon) - 11*f_3/(432*epsilon**2) - pi**4/(8640*epsilon**2) + 1399/(41472*epsilon**2) + f_3/(72*epsilon**3) - 35/(1728*epsilon**3) + 1/(288*epsilon**4)","6772":"-41*f_3**2/(4320*epsilon) + 1777*f_3/(466560*epsilon) - 65*f_5/(10368*epsilon) - 221*pi**4/(1555200*epsilon) - pi**6/(3265920*epsilon) + 551269/(14929920*epsilon) + 425*f_3/(15552*epsilon**2) + f_5/(432*epsilon**2) - 24905/(373248*epsilon**2) + 7*pi**4/(38880*epsilon**2) - 13*f_3/(432*epsilon**3) - pi**4/(12960*epsilon**3) + 3055/(62208*epsilon**3) + f_3/(108*epsilon**4) - 29/(1728*epsilon**4) + 1/(432*epsilon**5)","6773":"13*f_3**2/(2880*epsilon) - 571*f_3/(103680*epsilon) + 17*f_5/(864*epsilon) - pi**6/(544320*epsilon) - pi**4/(103680*epsilon) + 1837/(311040*epsilon) - f_3/(864*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 13/(6480*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","6774":"-19*f_3/(2304*epsilon) - 11*f_5/(2880*epsilon) - pi**4/(38400*epsilon) + 433/(138240*epsilon) - f_3/(120*epsilon**2) - pi**4/(28800*epsilon**2) + 79/(7680*epsilon**2) + f_3/(60*epsilon**3) + 67/(46080*epsilon**3) - 7/(1280*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","6775":"-f_3**2/(720*epsilon) + 733*f_3/(17280*epsilon) - 13*f_5/(1080*epsilon) - 49*f_7/(640*epsilon) - 7*pi**4/(86400*epsilon) + 3529/(276480*epsilon) + pi**6/(54432*epsilon) - 11*f_3/(360*epsilon**2) + f_5/(72*epsilon**2) - pi**4/(9600*epsilon**2) + 137/(5120*epsilon**2) + 17*f_3/(240*epsilon**3) - 2617/(46080*epsilon**3) + 311/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","6776":"29*f_3**2/(576*epsilon) - 21689*f_3/(155520*epsilon) + 127*f_5/(8640*epsilon) + pi**6/(68040*epsilon) + 779*pi**4/(3110400*epsilon) + 5179/(58320*epsilon) + 779*f_3/(25920*epsilon**2) + 17*f_5/(1440*epsilon**2) - 1937/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","6777":"f_3**2/(720*epsilon) - 7549*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 44783/(44789760*epsilon) - 71*pi**4/(7464960*epsilon) + pi**6/(725760*epsilon) + 205*f_3/(62208*epsilon**2) + f_5/(1080*epsilon**2) - 22609/(7464960*epsilon**2) + 29*pi**4/(3110400*epsilon**2) - 271*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 3901/(311040*epsilon**3) + 19*f_3/(2160*epsilon**4) - 169/(10368*epsilon**4) + 13/(2160*epsilon**5)","6778":"-23*f_3**2/(1920*epsilon) + 13519*f_3/(933120*epsilon) - 17*f_5/(10368*epsilon) - 1253*pi**4/(9331200*epsilon) + pi**6/(2177280*epsilon) + 326683/(22394880*epsilon) + 907*f_3/(31104*epsilon**2) - f_5/(1728*epsilon**2) - 19921/(373248*epsilon**2) + 49*pi**4/(311040*epsilon**2) - 17*f_3/(648*epsilon**3) - pi**4/(12960*epsilon**3) + 2725/(62208*epsilon**3) + f_3/(108*epsilon**4) - 41/(2592*epsilon**4) + 1/(432*epsilon**5)","6779":"73*f_3**2/(1440*epsilon) - 104617*f_3/(622080*epsilon) - f_5/(270*epsilon) - pi**6/(241920*epsilon) + 91*pi**4/(3110400*epsilon) + 2008733/(14929920*epsilon) + 815*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 7523/(248832*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 7*f_3/(216*epsilon**3) - 1675/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","6780":"7*f_3**2/(360*epsilon) - 19*f_3*f_5/(240*epsilon) - 91*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 11*f_5/(144*epsilon) + 3577*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6781":"13*f_3**2/(90*epsilon) - 13*f_3*f_5/(80*epsilon) - 17*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) + 7*f_5/(216*epsilon) + 637*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6782":"13*f_3**2/(8640*epsilon) + 4417*f_3/(311040*epsilon) + 67*f_5/(1620*epsilon) - 170573/(2488320*epsilon) - pi**6/(653184*epsilon) + 133*pi**4/(3110400*epsilon) + 1057*f_3/(103680*epsilon**2) - f_5/(864*epsilon**2) - 6077/(829440*epsilon**2) - 47*pi**4/(1036800*epsilon**2) - 37*f_3/(1440*epsilon**3) + pi**4/(17280*epsilon**3) + 6233/(207360*epsilon**3) + f_3/(144*epsilon**4) - 67/(5760*epsilon**4) + 1/(480*epsilon**5)","6783":"227*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - 96041/(403107840*epsilon) - pi**4/(622080*epsilon) - f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 67607/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 3617/(2799360*epsilon**3) + 4507/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","6784":"-107*f_3/(82944*epsilon) - 11*f_5/(11520*epsilon) + pi**4/(276480*epsilon) + 356279/(161243136*epsilon) + f_3/(1920*epsilon**2) - 88373/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 9631/(11197440*epsilon**3) + 757/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","6785":"-5*f_3**2/(10368*epsilon) + 7633*f_3/(3732480*epsilon) - 119*f_5/(311040*epsilon) - 13*pi**4/(829440*epsilon) - 611/(2239488*epsilon) + pi**6/(9797760*epsilon) - 101*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 4051/(3732480*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 143/(62208*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","6786":"-73*f_3/(6912*epsilon) - 73*f_5/(5760*epsilon) - pi**4/(69120*epsilon) + 3238357/(134369280*epsilon) - f_3/(288*epsilon**2) + pi**4/(172800*epsilon**2) + 78113/(22394880*epsilon**2) + 11*f_3/(1440*epsilon**3) - 35593/(7464960*epsilon**3) - 2903/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","6787":"-791*f_3/(103680*epsilon) - f_5/(288*epsilon) - 13*pi**4/(1036800*epsilon) + 210509/(26873856*epsilon) - 7*f_3/(2160*epsilon**2) + 85457/(22394880*epsilon**2) + f_3/(144*epsilon**3) - 20041/(7464960*epsilon**3) - 667/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","6788":"-19*f_3**2/(120*epsilon) - pi**4*f_3/(3600*epsilon) + 443*f_3/(960*epsilon) + f_5/(288*epsilon) + 7*f_7/(160*epsilon) - 48629/(138240*epsilon) + 7*pi**4/(43200*epsilon) + f_3**2/(9*epsilon**2) - 143*f_3/(432*epsilon**2) + 5065/(20736*epsilon**2) + f_3/(18*epsilon**3) - 107/(1728*epsilon**3) + 1/(144*epsilon**4)","6789":"-f_3**2/(18*epsilon) + 13*f_3/(216*epsilon) - pi**4/(2160*epsilon) + 19/(216*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","6790":"-f_3**2/(270*epsilon) - 1693*f_3/(373248*epsilon) - 313*f_5/(12960*epsilon) - 35197/(5598720*epsilon) + 209*pi**4/(3732480*epsilon) + 31*pi**6/(3265920*epsilon) - 67*f_3/(31104*epsilon**2) + f_5/(135*epsilon**2) - 41*pi**4/(1555200*epsilon**2) + 269/(466560*epsilon**2) + 259*f_3/(12960*epsilon**3) - 65/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","6791":"7*f_3**2/(144*epsilon) - 4699*f_3/(20736*epsilon) + 7*f_5/(64*epsilon) + 53*pi**4/(207360*epsilon) + 3727/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 31/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","6792":"-19*f_3**2/(120*epsilon) - pi**4*f_3/(3600*epsilon) + 1229*f_3/(2880*epsilon) + 11*f_5/(288*epsilon) + 7*f_7/(160*epsilon) - 48629/(138240*epsilon) + 7*pi**4/(43200*epsilon) + f_3**2/(9*epsilon**2) - 143*f_3/(432*epsilon**2) + 5065/(20736*epsilon**2) + f_3/(18*epsilon**3) - 107/(1728*epsilon**3) + 1/(144*epsilon**4)","6793":"269*f_3**2/(5760*epsilon) - 20911*f_3/(311040*epsilon) + 91*f_5/(17280*epsilon) - 2069/(373248*epsilon) - pi**6/(362880*epsilon) + 637*pi**4/(6220800*epsilon) + 637*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) - 42883/(2488320*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) + 113/(20736*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","6794":"31*f_3**2/(4320*epsilon) + 149*f_3/(622080*epsilon) - 103*f_5/(25920*epsilon) - 49*f_7/(1920*epsilon) + 319*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 202927/(14929920*epsilon) + 143*f_3/(17280*epsilon**2) - f_5/(1080*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 161/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 199/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","6795":"-f_3**2/(2880*epsilon) + 961*f_3/(124416*epsilon) + 113*f_5/(17280*epsilon) - 251033/(14929920*epsilon) + 163*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 139*f_3/(17280*epsilon**2) - 13*f_5/(1440*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 947/(82944*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 151/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","6796":"13*f_3**2/(3456*epsilon) - 2069*f_3/(373248*epsilon) - 7*f_5/(1440*epsilon) - pi**6/(1632960*epsilon) - pi**4/(194400*epsilon) + 200243/(22394880*epsilon) - 1603*f_3/(311040*epsilon**2) + 37*f_5/(8640*epsilon**2) - 581/(233280*epsilon**2) + 31*pi**4/(1036800*epsilon**2) + 89*f_3/(12960*epsilon**3) - 253/(51840*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 13/(3240*epsilon**4) - 1/(1080*epsilon**5)","6797":"107*f_3**2/(960*epsilon) - 44111*f_3/(311040*epsilon) - 17*f_5/(320*epsilon) - 13*pi**6/(544320*epsilon) - 53*pi**4/(777600*epsilon) + 126071/(933120*epsilon) + 649*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4891/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","6798":"f_3**2/(180*epsilon) - 7*f_3/(270*epsilon) + 7*pi**4/(86400*epsilon) + 127/(13824*epsilon) + 7*f_3/(720*epsilon**2) - 35/(3456*epsilon**2) + 1/(480*epsilon**3)","6799":"23*f_3/(10368*epsilon) + f_5/(360*epsilon) - 26101/(7464960*epsilon) - pi**4/(34560*epsilon) - f_3/(288*epsilon**2) + pi**4/(129600*epsilon**2) + 631/(207360*epsilon**2) + f_3/(1080*epsilon**3) - 17/(12960*epsilon**3) + 1/(4320*epsilon**4)","6800":"f_3**2/(960*epsilon) - 787*f_3/(746496*epsilon) - f_5/(2160*epsilon) - 4027/(11197440*epsilon) - 13*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 13*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 329/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6801":"41*f_3**2/(4320*epsilon) - 539*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(1728*epsilon) + 7*f_7/(960*epsilon) + 119/(92160*epsilon) + 11*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 77*f_3/(5760*epsilon**2) - 565/(82944*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + 3/(640*epsilon**3) - 1/(960*epsilon**4)","6802":"-17*f_3**2/(4320*epsilon) - 199*f_3/(23040*epsilon) + pi**4*f_3/(21600*epsilon) + 313*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) - 155/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 11/(3456*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","6803":"71*f_3**2/(4320*epsilon) - 4453*f_3/(466560*epsilon) + 107*f_5/(1440*epsilon) - 141731/(1399680*epsilon) + 5*pi**4/(46656*epsilon) + 13*pi**6/(816480*epsilon) - 301*f_3/(15552*epsilon**2) - f_5/(16*epsilon**2) - 37*pi**4/(155520*epsilon**2) + 5335/(46656*epsilon**2) + 11*f_3/(324*epsilon**3) - 11/(243*epsilon**3) + pi**4/(6480*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","6804":"-23*f_3**2/(320*epsilon) + 6125*f_3/(62208*epsilon) - 71*f_5/(960*epsilon) - 13*pi**6/(544320*epsilon) + 11*pi**4/(155520*epsilon) + 41831/(933120*epsilon) - 215*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4027/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","6805":"-f_3**2/(11520*epsilon) - 3323*f_3/(1244160*epsilon) + f_5/(768*epsilon) - 49*pi**4/(3110400*epsilon) + pi**6/(1088640*epsilon) + 2789/(622080*epsilon) - 227*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(138240*epsilon**2) + 8761/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 289/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","6806":"23*f_3**2/(1080*epsilon) - 331*f_3/(6480*epsilon) + 5*f_5/(1296*epsilon) + pi**4/(259200*epsilon) + 2257/(207360*epsilon) + pi**6/(81648*epsilon) + f_3/(2160*epsilon**2) + f_5/(108*epsilon**2) - 53/(5760*epsilon**2) + 1/(480*epsilon**3)","6807":"389*f_3/(51840*epsilon) + 23*f_5/(12960*epsilon) - 39119/(14929920*epsilon) - pi**4/(48600*epsilon) - f_3/(405*epsilon**2) + pi**4/(259200*epsilon**2) + 53/(19440*epsilon**2) + f_3/(2160*epsilon**3) - 7/(3840*epsilon**3) + 1/(2160*epsilon**4)","6808":"31*f_3**2/(2160*epsilon) - 287*f_3/(12960*epsilon) - 25*f_5/(1296*epsilon) + pi**4/(259200*epsilon) + 1537/(207360*epsilon) + pi**6/(81648*epsilon) + f_3/(2160*epsilon**2) + f_5/(108*epsilon**2) - 53/(5760*epsilon**2) + 1/(480*epsilon**3)","6809":"-f_3**2/(90*epsilon) - 3*f_3*f_5/(80*epsilon) - 23*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 19*f_5/(216*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6810":"-227*f_3/(38880*epsilon) - f_5/(80*epsilon) + pi**4/(31104*epsilon) + 349/(58320*epsilon) - f_3/(216*epsilon**2) - pi**4/(64800*epsilon**2) + 2/(405*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","6811":"f_3**2/epsilon + 12*f_3*f_5/epsilon - 24*f_3_5/epsilon - 21*f_7/(8*epsilon) + 14*f_9/(3*epsilon) + 29*pi**8/(23625*epsilon)","6812":"-199*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 11591*f_3/(25920*epsilon) - 2257*f_5/(12960*epsilon) - 521*f_7/(2880*epsilon) - 79*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) + f_3**2/(90*epsilon**2) - 407*f_3/(1080*epsilon**2) + 53*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","6813":"4*f_3**3/(3*epsilon) + f_3**2/epsilon - 3*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 281*f_9/(108*epsilon)","6814":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","6815":"-7*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 209*f_3/(51840*epsilon) - f_5/(60*epsilon) - 359*f_7/(17280*epsilon) - pi**4/(32400*epsilon) + 1099/(116640*epsilon) + pi**6/(69984*epsilon) + f_3**2/(2160*epsilon**2) - f_3/(270*epsilon**2) + 7*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 277/(155520*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - f_5/(216*epsilon**3) + 61/(4320*epsilon**3) - 19/(2160*epsilon**4)","6816":"f_3**2/(80*epsilon) - 19*f_3*f_5/(240*epsilon) - 251*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(288*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","6817":"-2971717/(604661760*epsilon) + 467401/(201553920*epsilon**2) - 10403/(16796160*epsilon**3) + 143/(1399680*epsilon**4) - 1/(116640*epsilon**5)","6818":"-53*f_3/(10368*epsilon) - 7*f_5/(1080*epsilon) + 28897/(13436928*epsilon) + 29*pi**4/(1036800*epsilon) + 29*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - 5521/(8957952*epsilon**2) - f_3/(720*epsilon**3) + 18121/(3732480*epsilon**3) - 931/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","6819":"-f_3**2/(540*epsilon) + 17*f_3/(2160*epsilon) - 13*f_5/(648*epsilon) - 349/(19440*epsilon) - pi**4/(21600*epsilon) + pi**6/(40824*epsilon) - f_3/(180*epsilon**2) + f_5/(54*epsilon**2) - 2/(135*epsilon**2) + 1/(135*epsilon**3)","6820":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","6821":"21*f_7/(4*epsilon) - 85*f_9/(16*epsilon)","6822":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","6823":"14*f_3**2/(15*epsilon) - 21*f_3*f_5/(40*epsilon) + 11*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(9*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","6824":"f_3**2/(15*epsilon) - f_3*f_5/(9*epsilon) - 11*f_3/(108*epsilon) - 7*f_5/(18*epsilon) + 553*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","6825":"f_3**2/(40*epsilon) + f_3*f_5/(60*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 425*f_5/(2592*epsilon) - 6643*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","6826":"-1337*f_3/(103680*epsilon) + 119*f_5/(2880*epsilon) - 7537/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 47/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6827":"-f_3**2/(17280*epsilon) - 3691*f_3/(933120*epsilon) - f_5/(96*epsilon) - 1099/(349920*epsilon) + 209*pi**4/(6220800*epsilon) + 13*pi**6/(3265920*epsilon) - 253*f_3/(155520*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(77760*epsilon**2) + 277/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","6828":"-19*f_3**2/(2592*epsilon) + pi**4*f_3/(129600*epsilon) + 4529*f_3/(25920*epsilon) - 343*f_5/(1728*epsilon) - 359*f_7/(17280*epsilon) - 247*pi**4/(777600*epsilon) + 529/(51840*epsilon) + 59*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 247*f_3/(6480*epsilon**2) + 59*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 7/(2592*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","6829":"-287*f_3/(34560*epsilon) + 17*pi**4/(345600*epsilon) + 137473/(22394880*epsilon) + f_3/(1440*epsilon**2) - 331/(933120*epsilon**2) + 349/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","6830":"-49*f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 163*f_5/(2592*epsilon) + 1799*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6831":"13*f_3**2/(216*epsilon) - 11227*f_3/(12960*epsilon) - pi**4*f_3/(5400*epsilon) + 269*f_5/(2592*epsilon) + 4703*f_7/(5760*epsilon) - pi**6/(23328*epsilon) + 71*pi**4/(129600*epsilon) - 23*f_3**2/(180*epsilon**2) + 79*f_3/(135*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","6832":"-47*f_3**2/(180*epsilon) - f_3*f_5/(9*epsilon) - 775*f_5/(216*epsilon) + 4361*f_7/(1080*epsilon) - pi**6/(1944*epsilon) + 7*pi**8/(97200*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","6833":"-f_3**2/(540*epsilon) + 35*f_3/(41472*epsilon) + 191*f_5/(25920*epsilon) - pi**6/(326592*epsilon) - pi**4/(46080*epsilon) - 28847/(44789760*epsilon) - 31*f_3/(5760*epsilon**2) - f_5/(432*epsilon**2) + 61957/(14929920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(480*epsilon**3) - 10463/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","6834":"-13*f_3**2/(2592*epsilon) + 103*f_3/(17280*epsilon) + pi**4*f_3/(8100*epsilon) + 11*f_5/(4320*epsilon) + 239*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 121*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6835":"-503*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 1289*f_3/(51840*epsilon) + 149*f_5/(6480*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6836":"-13*f_3**2/(17280*epsilon) - 719*f_3/(69120*epsilon) - 7*f_5/(1728*epsilon) + 449/(622080*epsilon) + pi**6/(1088640*epsilon) + pi**4/(19440*epsilon) + f_3/(162*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(51840*epsilon**2) - 61/(77760*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2592*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6837":"-f_3/(640*epsilon) - f_5/(960*epsilon) - 31841/(67184640*epsilon) + 7*pi**4/(388800*epsilon) + 7*f_3/(3240*epsilon**2) - pi**4/(129600*epsilon**2) + 16931/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11561/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","6838":"-341*f_3**2/(12960*epsilon) - 691*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 917*f_5/(8640*epsilon) - 5*f_7/(128*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6839":"-14*f_3**3/(9*epsilon) + 5*f_3*f_5/epsilon - 575*f_9/(162*epsilon)","6840":"1249*f_3/(17280*epsilon) - 157*f_5/(2160*epsilon) - 121/(10368*epsilon) - 19*pi**4/(518400*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6841":"-f_3**2/(5760*epsilon) + 1853*f_3/(116640*epsilon) + 203*f_5/(51840*epsilon) - 371*pi**4/(6220800*epsilon) - 4249/(2799360*epsilon) - pi**6/(1088640*epsilon) - 371*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 61/(51840*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 7/(19440*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","6842":"5*f_3**2/(432*epsilon) - 469*f_3/(103680*epsilon) - 433*f_5/(51840*epsilon) - 37*pi**4/(345600*epsilon) - 93889/(22394880*epsilon) + pi**6/(81648*epsilon) - 9*f_3/(640*epsilon**2) + f_5/(432*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 22925/(2985984*epsilon**2) + f_3/(240*epsilon**3) - 2827/(497664*epsilon**3) + 11/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","6843":"-11*f_3**2/(4320*epsilon) + 19*f_3/(34560*epsilon) + 847*f_5/(51840*epsilon) - 32969/(4478976*epsilon) - 37*pi**4/(1036800*epsilon) - pi**6/(326592*epsilon) - 203*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 141121/(14929920*epsilon**2) + f_3/(240*epsilon**3) - 15287/(2488320*epsilon**3) + 11/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","6844":"f_3**2/(216*epsilon) + 2339*f_3/(207360*epsilon) - 1213*f_5/(51840*epsilon) - 181*pi**4/(2073600*epsilon) - 11947/(8957952*epsilon) + pi**6/(81648*epsilon) - 193*f_3/(17280*epsilon**2) + f_5/(432*epsilon**2) + 52741/(14929920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(480*epsilon**3) - 9311/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","6845":"-437*f_3/(311040*epsilon) + 7*f_5/(8640*epsilon) + 17977/(134369280*epsilon) + pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 1991/(2799360*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(1440*epsilon**3) - 107/(93312*epsilon**3) + 103/(31104*epsilon**4) - 19/(6480*epsilon**5) + 1/(1080*epsilon**6)","6846":"-77*f_3**2/(12960*epsilon) - 1967*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 1541*f_5/(25920*epsilon) + 23*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6847":"-389*f_3/(20736*epsilon) - 37*f_5/(8640*epsilon) - 29*pi**4/(1036800*epsilon) + 133529/(3732480*epsilon) + 29*f_3/(2160*epsilon**2) - 1477/(77760*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 37/(6480*epsilon**3) - 1/(1080*epsilon**4)","6848":"49*f_3/(17280*epsilon) - pi**4/(57600*epsilon) + 28843/(4478976*epsilon) + f_3/(720*epsilon**2) - 8801/(1492992*epsilon**2) + 2227/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","6849":"-91*f_3/(20736*epsilon) - 402751/(134369280*epsilon) + 7*pi**4/(518400*epsilon) - f_3/(8640*epsilon**2) + 31763/(5598720*epsilon**2) - 79/(25920*epsilon**3) + 7/(7776*epsilon**4) - 1/(6480*epsilon**5)","6850":"43*f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) + 379*f_5/(1296*epsilon) - 9863*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","6851":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) - 11*f_3/(405*epsilon) - 53*f_5/(216*epsilon) + 4207*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","6852":"-17*f_3**2/(3240*epsilon) + pi**4*f_3/(129600*epsilon) + 5101*f_3/(51840*epsilon) - 13*f_5/(72*epsilon) + 41*f_7/(8640*epsilon) - 289*pi**4/(1555200*epsilon) + 37063/(933120*epsilon) + 25*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 289*f_3/(12960*epsilon**2) + 25*f_5/(648*epsilon**2) - 733/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 11/(3240*epsilon**3) - 1/(2160*epsilon**4)","6853":"f_3/(69120*epsilon) - pi**4/(6220800*epsilon) + 29311/(134369280*epsilon) - f_3/(51840*epsilon**2) - 3523/(13436928*epsilon**2) + 253/(933120*epsilon**3) - 1/(5760*epsilon**4) + 1/(19440*epsilon**5)","6854":"-f_3**2/(5184*epsilon) + 4553*f_3/(3732480*epsilon) - 11*f_5/(5760*epsilon) - 233*pi**4/(37324800*epsilon) + 767/(1244160*epsilon) + 17*pi**6/(19595520*epsilon) - 503*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) + 91/(933120*epsilon**2) + 31*pi**4/(3110400*epsilon**2) + 31*f_3/(25920*epsilon**3) - 533/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1296*epsilon**4) - 1/(4320*epsilon**5)","6855":"f_3**2/(103680*epsilon) - 10685*f_3/(13436928*epsilon) - 427*f_5/(1866240*epsilon) - 34477/(403107840*epsilon) + pi**6/(19595520*epsilon) + 413*pi**4/(134369280*epsilon) + 413*f_3/(1119744*epsilon**2) + 7*f_5/(155520*epsilon**2) - 15449/(67184640*epsilon**2) - 61*pi**4/(55987200*epsilon**2) - 61*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 155/(559872*epsilon**3) + f_3/(38880*epsilon**4) - 83/(466560*epsilon**4) + 1/(19440*epsilon**5)","6856":"-5*f_3/(20736*epsilon) - 1295/(3359232*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 7267/(11197440*epsilon**2) + 1/(4860*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","6857":"125*f_3/(62208*epsilon) - 17*f_5/(25920*epsilon) - 77*pi**4/(3110400*epsilon) + 511/(3732480*epsilon) - 77*f_3/(25920*epsilon**2) + pi**4/(86400*epsilon**2) + 533/(311040*epsilon**2) + f_3/(720*epsilon**3) - 41/(25920*epsilon**3) + 1/(2160*epsilon**4)","6858":"-1807*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) + 11*pi**4/(22394880*epsilon) + 3913/(25194240*epsilon) + 11*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 34939/(537477120*epsilon**2) - f_3/(77760*epsilon**3) + 181/(16796160*epsilon**3) - 2471/(11197440*epsilon**4) + 17/(58320*epsilon**5) - 1/(7776*epsilon**6)","6859":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 3991/(89579520*epsilon) - 43*f_3/(103680*epsilon**2) + 2179/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 493/(7464960*epsilon**3) + 37/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","6860":"17*f_3**2/(108*epsilon) - 2239*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 491*f_5/(2592*epsilon) - 29*f_7/(240*epsilon) - pi**6/(5832*epsilon) + 131*pi**4/(129600*epsilon) - 7*f_3**2/(360*epsilon**2) + 131*f_3/(1080*epsilon**2) - 7*f_5/(54*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","6861":"f_3/(1080*epsilon) - 7*f_5/(288*epsilon) - pi**4/(21600*epsilon) + 14669/(829440*epsilon) - f_3/(180*epsilon**2) + 2813/(276480*epsilon**2) + 221/(23040*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","6862":"269*f_3**2/(5760*epsilon) - 20911*f_3/(311040*epsilon) + 91*f_5/(17280*epsilon) - 2069/(373248*epsilon) - pi**6/(362880*epsilon) + 637*pi**4/(6220800*epsilon) + 637*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) - 42883/(2488320*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) + 113/(20736*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","6863":"31*f_3**2/(270*epsilon) - pi**4*f_3/(4320*epsilon) + 2117*f_3/(25920*epsilon) - 829*f_5/(810*epsilon) + 2063*f_7/(2880*epsilon) - 7*pi**4/(10368*epsilon) + pi**6/(5832*epsilon) - f_3**2/(72*epsilon**2) - 35*f_3/(432*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","6864":"-5*f_3**2/(288*epsilon) + 389*f_3/(41472*epsilon) + pi**4*f_3/(7200*epsilon) + 91*f_5/(5760*epsilon) - 383*pi**4/(2073600*epsilon) + 2417/(2488320*epsilon) + f_3**2/(120*epsilon**2) - 383*f_3/(17280*epsilon**2) + 491/(207360*epsilon**2) + 13*pi**4/(172800*epsilon**2) + 13*f_3/(1440*epsilon**3) - 241/(17280*epsilon**3) + 13/(1440*epsilon**4)","6865":"13*f_3**2/(180*epsilon) - 13*f_3*f_5/(108*epsilon) - 11*f_3/(648*epsilon) - 5*f_5/(54*epsilon) + 2527*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","6866":"-f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) - 113*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(9*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6867":"2*f_3**2/(45*epsilon) + 7*f_3*f_5/(120*epsilon) - 121*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 635*f_5/(2592*epsilon) - 721*f_7/(2304*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","6868":"-437*f_3/(124416*epsilon) + 179*f_5/(34560*epsilon) - 584297/(268738560*epsilon) + 17*pi**4/(2073600*epsilon) - 19*f_3/(11520*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 9127/(5598720*epsilon**2) + f_3/(720*epsilon**3) - 3377/(7464960*epsilon**3) + 1453/(622080*epsilon**4) - 191/(51840*epsilon**5) + 7/(4320*epsilon**6)","6869":"-f_3**2/(270*epsilon) - 29*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 469*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(93312*epsilon) - 49/(311040*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 77*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6870":"5*f_3**2/(5184*epsilon) - 1313*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) + 493*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 25*pi**6/(1959552*epsilon) + 203/(311040*epsilon) + 7*pi**4/(103680*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(864*epsilon**2) - 25*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(2880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","6871":"4687*f_3/(155520*epsilon) + 19*f_5/(5184*epsilon) - 51893/(1399680*epsilon) - 53*pi**4/(933120*epsilon) - 53*f_3/(7776*epsilon**2) + pi**4/(155520*epsilon**2) + 1567/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 17/(9720*epsilon**3) + 1/(6480*epsilon**4)","6872":"581*f_3**2/(77760*epsilon) - pi**4*f_3/(77760*epsilon) + 1933*f_3/(51840*epsilon) - 571*f_5/(9720*epsilon) - 19*f_7/(2592*epsilon) - 89*pi**4/(1166400*epsilon) + 109*pi**6/(5878656*epsilon) - f_3**2/(1296*epsilon**2) - 89*f_3/(9720*epsilon**2) + 109*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","6873":"7*f_3**2/(3456*epsilon) - 1723*f_3/(622080*epsilon) - 61*f_5/(12960*epsilon) - 4979/(1866240*epsilon) - 13*pi**4/(518400*epsilon) + pi**6/(3265920*epsilon) - 13*f_3/(4320*epsilon**2) - f_5/(8640*epsilon**2) + 37/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6874":"113*f_3/(17280*epsilon) + 41*f_5/(4320*epsilon) - 299/(17280*epsilon) - 19*pi**4/(518400*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 79/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6875":"-f_3**2/(90*epsilon) - 81857*f_3/(1866240*epsilon) + 1063*f_5/(12960*epsilon) - 17*pi**6/(1088640*epsilon) - 27781/(5598720*epsilon) + 307*pi**4/(6220800*epsilon) + 307*f_3/(51840*epsilon**2) - 13*f_5/(1080*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","6876":"-1054111/(1451188224*epsilon) + 1874449/(2418647040*epsilon**2) - 77309/(201553920*epsilon**3) + 4549/(33592320*epsilon**4) - 47/(1399680*epsilon**5) + 1/(233280*epsilon**6)","6877":"91*f_3/(311040*epsilon) - 116759/(268738560*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) + 19057/(67184640*epsilon**2) + 6079/(11197440*epsilon**3) - 1/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","6878":"11*f_3**2/(960*epsilon) + 2641*f_3/(373248*epsilon) - 841*f_5/(51840*epsilon) - 49*f_7/(1920*epsilon) + pi**6/(544320*epsilon) + 83*pi**4/(2073600*epsilon) + 328667/(22394880*epsilon) + 83*f_3/(17280*epsilon**2) + 7*f_5/(4320*epsilon**2) - 187/(58320*epsilon**2) - 43*pi**4/(1555200*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 109/(34560*epsilon**3) + f_3/(1080*epsilon**4) - 13/(6480*epsilon**4) + 1/(2160*epsilon**5)","6879":"43*f_3**2/(17280*epsilon) + 3307*f_3/(622080*epsilon) + 59*f_5/(25920*epsilon) - 103987/(7464960*epsilon) - pi**6/(204120*epsilon) + 13*pi**4/(259200*epsilon) + 13*f_3/(2160*epsilon**2) - 29*f_5/(8640*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 505/(497664*epsilon**2) - 11*f_3/(2160*epsilon**3) + pi**4/(86400*epsilon**3) + 329/(69120*epsilon**3) + f_3/(720*epsilon**4) - 53/(17280*epsilon**4) + 1/(1440*epsilon**5)","6880":"11*f_3**2/(51840*epsilon) + 901*f_3/(622080*epsilon) - 127*f_5/(38880*epsilon) - 379*pi**4/(9331200*epsilon) + pi**6/(9797760*epsilon) + 178189/(22394880*epsilon) - 379*f_3/(77760*epsilon**2) - f_5/(25920*epsilon**2) + pi**4/(48600*epsilon**2) + 1703/(829440*epsilon**2) + f_3/(405*epsilon**3) - 2131/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 73/(51840*epsilon**4) - 1/(4320*epsilon**5)","6881":"13*f_3**2/(17280*epsilon) + 505*f_3/(41472*epsilon) + 7*f_5/(1440*epsilon) - 34139/(1866240*epsilon) - 101*pi**4/(1555200*epsilon) - pi**6/(1088640*epsilon) - 101*f_3/(12960*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 119/(10240*epsilon**2) + f_3/(360*epsilon**3) - 1093/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(640*epsilon**4) - 1/(4320*epsilon**5)","6882":"-25*f_3/(2304*epsilon) + 17*pi**4/(345600*epsilon) + 191041/(22394880*epsilon) + f_3/(1440*epsilon**2) - 547/(933120*epsilon**2) + 349/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","6883":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","6884":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","6885":"-131*f_3/(25920*epsilon) + 61*f_5/(11520*epsilon) - pi**4/(64800*epsilon) - 6431/(17915904*epsilon) + 41*f_3/(34560*epsilon**2) - 18929/(3732480*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) + 359/(622080*epsilon**3) + 107/(20736*epsilon**4) + 23/(4320*epsilon**5) - 1/(144*epsilon**6)","6886":"f_3**2/(640*epsilon) - 1331*f_3/(1244160*epsilon) + 5*f_5/(6912*epsilon) - pi**6/(544320*epsilon) - 49*pi**4/(12441600*epsilon) + 3337/(1105920*epsilon) - 49*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(69120*epsilon**2) + 10279/(2488320*epsilon**2) - f_3/(576*epsilon**3) - 553/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(360*epsilon**4) + 1/(480*epsilon**5)","6887":"23*f_3/(12960*epsilon) + 83*f_5/(34560*epsilon) - 79577/(9953280*epsilon) + 61*pi**4/(6220800*epsilon) - 229*f_3/(103680*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 324421/(67184640*epsilon**2) - f_3/(4320*epsilon**3) - 16759/(5598720*epsilon**3) + 235/(62208*epsilon**4) - 103/(38880*epsilon**5) + 1/(1296*epsilon**6)","6888":"-5*f_3**2/(10368*epsilon) + 1657*f_3/(3732480*epsilon) - 119*f_5/(311040*epsilon) - 49*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) + 2209/(1399680*epsilon) - 17*f_3/(6912*epsilon**2) - f_5/(25920*epsilon**2) + 1783/(3732480*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 679/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","6889":"-613*f_3/(1244160*epsilon) - 107*f_5/(103680*epsilon) + 33733/(268738560*epsilon) + pi**4/(276480*epsilon) - 37*f_3/(34560*epsilon**2) - 209/(373248*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) + 379/(622080*epsilon**3) + 1/(1440*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","6890":"7*f_3**2/(144*epsilon) + 197*f_3/(20736*epsilon) - 97*f_5/(576*epsilon) + 53*pi**4/(207360*epsilon) + 3727/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 31/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","6891":"23*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 71*f_3/(96*epsilon) + 295*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","6892":"-f_3**2/(12*epsilon) + 163*f_3/(1152*epsilon) - pi**4/(3840*epsilon) - 73/(6912*epsilon) - f_3/(32*epsilon**2) + 1/(32*epsilon**2) - 1/(96*epsilon**3)","6893":"-f_3**2/(48*epsilon) + f_3/(18*epsilon) - 41/(864*epsilon) - f_3/(64*epsilon**2) + 13/(768*epsilon**2) - 1/(384*epsilon**3)","6894":"37*f_3**2/(17280*epsilon) - 2677*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(3110400*epsilon) + 215161/(44789760*epsilon) + 11*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 1241/(466560*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 931/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","6895":"-37*f_3**2/(2592*epsilon) - 3131*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 61*f_5/(720*epsilon) + 967*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6896":"-25*f_3**2/(2592*epsilon) - 1459*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) - 11*f_5/(6480*epsilon) + 2087*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6897":"77*f_3**2/(5760*epsilon) - 791*f_3/(62208*epsilon) + 91*f_5/(17280*epsilon) - pi**6/(362880*epsilon) - 11*pi**4/(6220800*epsilon) + 923/(186624*epsilon) - 11*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) - 9619/(2488320*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 83/(103680*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","6898":"-19*f_3**2/(5760*epsilon) - 23249*f_3/(3732480*epsilon) - 329*f_5/(103680*epsilon) - 53249/(22394880*epsilon) + pi**6/(1088640*epsilon) + 1309*pi**4/(37324800*epsilon) + 1309*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 29939/(7464960*epsilon**2) - 47*pi**4/(3110400*epsilon**2) - 47*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 313/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 407/(51840*epsilon**4) + 7/(2160*epsilon**5)","6899":"-17*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 109*f_3/(576*epsilon) - 115*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","6900":"19*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - 31*f_3/(1620*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + f_5/(12*epsilon) - 4879*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6901":"889*f_3/(311040*epsilon) - 53*f_5/(25920*epsilon) - 163/(17280*epsilon) + pi**4/(207360*epsilon) - f_3/(216*epsilon**2) + pi**4/(129600*epsilon**2) + 2197/(233280*epsilon**2) + f_3/(1080*epsilon**3) - 7/(1944*epsilon**3) + 1/(1620*epsilon**4)","6902":"7*f_3**2/(144*epsilon) + 9*f_3*f_5/(80*epsilon) + 5*f_3/(36*epsilon) - 9*f_3_5/(80*epsilon) + 287*f_5/(864*epsilon) - 931*f_7/(1280*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) - 1/(144*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","6903":"-13*f_3**2/(5760*epsilon) - 4141*f_3/(93312*epsilon) - 397*f_5/(10368*epsilon) + 49*f_7/(1280*epsilon) + pi**6/(181440*epsilon) + 559*pi**4/(6220800*epsilon) + 221803/(5598720*epsilon) + 559*f_3/(51840*epsilon**2) + 37*f_5/(8640*epsilon**2) - 146209/(7464960*epsilon**2) - 7*pi**4/(311040*epsilon**2) - 7*f_3/(2592*epsilon**3) + pi**4/(259200*epsilon**3) + 1349/(207360*epsilon**3) + f_3/(2160*epsilon**4) - 79/(51840*epsilon**4) + 1/(4320*epsilon**5)","6904":"25*f_3/(41472*epsilon) + 7*f_5/(17280*epsilon) - 410189/(134369280*epsilon) - 31*pi**4/(6220800*epsilon) - 31*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 6455/(2239488*epsilon**2) + f_3/(4320*epsilon**3) - 4351/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","6905":"f_3**2/(108*epsilon) + pi**4*f_3/(5400*epsilon) + 6233*f_3/(25920*epsilon) - 7*f_5/(12960*epsilon) - 1679*f_7/(5760*epsilon) - 289*pi**4/(259200*epsilon) + 19*pi**6/(163296*epsilon) + f_3**2/(36*epsilon**2) - 287*f_3/(1080*epsilon**2) + 79*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","6906":"-13*f_3**2/(45*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 971*f_5/(432*epsilon) + 10241*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","6907":"143*f_3/(11520*epsilon) - 259103/(22394880*epsilon) - pi**4/(69120*epsilon) - f_3/(288*epsilon**2) + 6041/(933120*epsilon**2) - 83/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","6908":"341*f_3/(34560*epsilon) - 43699/(4478976*epsilon) - pi**4/(69120*epsilon) - f_3/(288*epsilon**2) + 1165/(186624*epsilon**2) - 83/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","6909":"-5*f_3**2/(2592*epsilon) - 1177*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 83*f_5/(8640*epsilon) + 61*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) - 691/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 149/(17280*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","6910":"-83*f_3/(155520*epsilon) + pi**4/(777600*epsilon) + 60929/(161243136*epsilon) + f_3/(6480*epsilon**2) - 10793/(67184640*epsilon**2) + 4273/(5598720*epsilon**3) + 31/(93312*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","6911":"-19*f_3**2/(2592*epsilon) + pi**4*f_3/(64800*epsilon) + 3581*f_3/(77760*epsilon) + 125*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 121*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 121*f_3/(6480*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","6912":"-7*f_3**2/(270*epsilon) + pi**4*f_3/(10800*epsilon) + 2759*f_3/(103680*epsilon) - 53*f_5/(8640*epsilon) + 7*f_7/(960*epsilon) - 839/(103680*epsilon) - 7*pi**4/(345600*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1080*epsilon**2) + pi**4/(43200*epsilon**2) + 1/(240*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","6913":"f_3**2/(360*epsilon) - 11*f_3*f_5/(216*epsilon) - 5*f_3/(648*epsilon) - 11*f_5/(48*epsilon) + 9149*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","6914":"7*f_3**2/(5760*epsilon) - f_3/(64*epsilon) + pi**4*f_3/(172800*epsilon) + 1201*f_5/(103680*epsilon) + 107*f_7/(6912*epsilon) - 19*pi**6/(1306368*epsilon) + 7*pi**4/(129600*epsilon) + f_3**2/(2880*epsilon**2) + 7*f_3/(1080*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(217728*epsilon**2) - f_3/(360*epsilon**3) + f_5/(288*epsilon**3)","6915":"-f_3**2/(20*epsilon) - f_3*f_5/(60*epsilon) - 91*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 77*f_5/(432*epsilon) + 5047*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6916":"-407*f_3**2/(12960*epsilon) - 97*f_3/(3456*epsilon) + pi**4*f_3/(32400*epsilon) + 1093*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6917":"f_3**2/(12*epsilon) - 73*f_3/(576*epsilon) + pi**4/(5760*epsilon) + 11/(576*epsilon) + f_3/(48*epsilon**2) - 1/(144*epsilon**2)","6918":"-193*f_3/(248832*epsilon) + f_5/(864*epsilon) - 11*pi**4/(829440*epsilon) + 2605/(497664*epsilon) + 5*f_3/(1728*epsilon**2) - 1667/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 11/(3456*epsilon**3) - 1/(1728*epsilon**4)","6919":"-f_3**2/(48*epsilon) + 5*f_3/(128*epsilon) - pi**4/(11520*epsilon) + 17/(13824*epsilon) - f_3/(96*epsilon**2) + 13/(1152*epsilon**2) - 1/(192*epsilon**3)","6920":"11*f_3**2/(8640*epsilon) - 6941*f_3/(1244160*epsilon) + f_5/(480*epsilon) + 17*pi**4/(18662400*epsilon) + pi**6/(1451520*epsilon) + 147649/(22394880*epsilon) + 841*f_3/(124416*epsilon**2) - f_5/(432*epsilon**2) - 215/(10368*epsilon**2) + pi**4/(27648*epsilon**2) - f_3/(144*epsilon**3) - pi**4/(51840*epsilon**3) + 2135/(124416*epsilon**3) + f_3/(432*epsilon**4) - 1/(144*epsilon**4) + 1/(864*epsilon**5)","6921":"13*f_3**2/(8640*epsilon) - 1859*f_3/(414720*epsilon) - 13*f_5/(12960*epsilon) - 31579/(67184640*epsilon) - pi**6/(4354560*epsilon) + 751*pi**4/(55987200*epsilon) - 589*f_3/(373248*epsilon**2) + f_5/(1296*epsilon**2) - 19*pi**4/(1244160*epsilon**2) + 2533/(373248*epsilon**2) + 7*f_3/(2592*epsilon**3) - 2405/(373248*epsilon**3) + pi**4/(155520*epsilon**3) - f_3/(1296*epsilon**4) + 13/(5184*epsilon**4) - 1/(2592*epsilon**5)","6922":"73*f_3/(2304*epsilon) + 25*f_5/(1728*epsilon) - 4574447/(134369280*epsilon) - 103*pi**4/(3110400*epsilon) - 1427*f_3/(51840*epsilon**2) + pi**4/(16200*epsilon**2) + 260693/(22394880*epsilon**2) + 17*f_3/(4320*epsilon**3) + 1637/(186624*epsilon**3) - 361/(38880*epsilon**4) + 7/(1620*epsilon**5) - 1/(1080*epsilon**6)","6923":"6601*f_3/(155520*epsilon) - f_5/(135*epsilon) - 100997/(2239488*epsilon) + 61*pi**4/(1555200*epsilon) - 1093*f_3/(25920*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 12401/(248832*epsilon**2) + 41*f_3/(2160*epsilon**3) - 707/(41472*epsilon**3) - 61/(17280*epsilon**4) + 17/(4320*epsilon**5) - 1/(1080*epsilon**6)","6924":"-59*f_3/(69120*epsilon) - 7*f_5/(34560*epsilon) + 13*pi**4/(3110400*epsilon) + 64097/(67184640*epsilon) + 13*f_3/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) + 2761/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 1039/(466560*epsilon**3) + 149/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","6925":"f_3**2/(36*epsilon) - 88441*f_3/(622080*epsilon) + 107*f_5/(1080*epsilon) + 73*pi**4/(1244160*epsilon) + pi**6/(120960*epsilon) + 79879/(7464960*epsilon) + 1039*f_3/(25920*epsilon**2) - f_5/(90*epsilon**2) - 46417/(1244160*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 1909/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","6926":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","6927":"37*f_3**2/(2160*epsilon) - pi**4*f_3/(21600*epsilon) + f_3/(2592*epsilon) - 409*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(163296*epsilon) + pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + f_3/(135*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","6928":"91*f_3**2/(2160*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 5*f_5/(54*epsilon) - 7217*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6929":"7*f_3**2/(1080*epsilon) + 397*f_3/(25920*epsilon) - 67*f_5/(648*epsilon) + pi**4/(51840*epsilon) + pi**6/(40824*epsilon) + 1819/(34560*epsilon) - f_3/(216*epsilon**2) + f_5/(54*epsilon**2) - 37/(2160*epsilon**2) + 1/(360*epsilon**3)","6930":"-17*f_3**2/(1080*epsilon) - f_3/(324*epsilon) + 17*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","6931":"13*f_3**2/(1080*epsilon) + 23*f_3/(3240*epsilon) - 73*f_5/(648*epsilon) - 11*pi**4/(129600*epsilon) + pi**6/(40824*epsilon) + 2909/(34560*epsilon) + f_3/(270*epsilon**2) + f_5/(54*epsilon**2) - 13/(540*epsilon**2) + 1/(360*epsilon**3)","6932":"-25*f_3/(216*epsilon) - f_5/(108*epsilon) + 49*f_7/(320*epsilon) + 1/(144*epsilon) - 1/(180*epsilon**2)","6933":"73*f_3**2/(1440*epsilon) - 84097*f_3/(622080*epsilon) - 91*f_5/(4320*epsilon) - pi**6/(241920*epsilon) + 91*pi**4/(3110400*epsilon) + 1768973/(14929920*epsilon) + 815*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 7091/(248832*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 7*f_3/(216*epsilon**3) - 1675/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","6934":"7*f_3**2/(192*epsilon) - 29221*f_3/(207360*epsilon) + 181*f_5/(1920*epsilon) - 10171/(4976640*epsilon) + pi**6/(725760*epsilon) + 41*pi**4/(207360*epsilon) + 229*f_3/(17280*epsilon**2) - f_5/(80*epsilon**2) - 12973/(829440*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(28800*epsilon**3) + 35/(6912*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","6935":"-f_3**2/(10*epsilon) + 503*f_3/(2160*epsilon) + 53*f_5/(1440*epsilon) - 50471/(414720*epsilon) - 43*pi**4/(86400*epsilon) + f_3**2/(10*epsilon**2) - 197*f_3/(720*epsilon**2) + pi**4/(1800*epsilon**2) + 859/(6912*epsilon**2) + f_3/(15*epsilon**3) - 193/(2880*epsilon**3) + 1/(80*epsilon**4)","6936":"7*f_3**2/(45*epsilon) - 17*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 29*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 31*f_5/(432*epsilon) + 483*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","6937":"787*f_3**2/(25920*epsilon) - 7529*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 1489*f_5/(12960*epsilon) + 407*f_7/(8640*epsilon) - 97*pi**6/(1959552*epsilon) + 41*pi**4/(155520*epsilon) - 7*f_3**2/(2160*epsilon**2) + 41*f_3/(1296*epsilon**2) - 97*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","6938":"23*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 215321/(806215680*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) - 47/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4651/(5598720*epsilon**3) + 101/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","6939":"-49*f_3/(103680*epsilon) - 7*f_5/(8640*epsilon) + 19*pi**4/(3110400*epsilon) + 50867/(67184640*epsilon) + 19*f_3/(25920*epsilon**2) - 18839/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 197/(93312*epsilon**3) + 257/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","6940":"-f_3**2/(4320*epsilon) + 59*f_3/(622080*epsilon) - 37*f_5/(5184*epsilon) - 47*pi**4/(6220800*epsilon) - 1259/(1866240*epsilon) + 37*pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + 17*f_5/(2160*epsilon**2) - 553/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6941":"-f_3**2/(144*epsilon) + 361*f_3/(20736*epsilon) + 3*f_5/(64*epsilon) - 7*pi**4/(41472*epsilon) - 595/(62208*epsilon) - f_3**2/(36*epsilon**2) + 3*f_3/(64*epsilon**2) - 131/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - 7*f_3/(144*epsilon**3) + 7/(432*epsilon**3)","6942":"-f_3**2/(10*epsilon) + pi**4*f_3/(3600*epsilon) + 173*f_3/(1080*epsilon) - 11*f_5/(432*epsilon) - 7*f_7/(192*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","6943":"f_3**2/(1080*epsilon) - 7*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) + 289*f_5/(1296*epsilon) - 9023*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","6944":"-41*f_3**2/(2160*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) + 79*f_3/(810*epsilon) - 3*f_3_5/(80*epsilon) + 11*f_5/(216*epsilon) - 3073*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","6945":"29*f_3**2/(810*epsilon) - 3563*f_3/(17280*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 2519*f_5/(12960*epsilon) + 89*f_7/(2880*epsilon) - pi**6/(17496*epsilon) + 97*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 97*f_3/(2592*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","6946":"37*f_3**2/(17280*epsilon) - 2677*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(3110400*epsilon) + 215161/(44789760*epsilon) + 11*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 1241/(466560*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 931/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","6947":"-7*f_3/(1728*epsilon) + 7*f_5/(240*epsilon) - 15067/(414720*epsilon) + 7*pi**4/(86400*epsilon) + 7*f_3/(720*epsilon**2) - 791/(17280*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 11/(576*epsilon**3) + 1/(60*epsilon**4)","6948":"-11*f_3**2/(480*epsilon) + 9361*f_3/(311040*epsilon) - 161*f_5/(8640*epsilon) - 6079/(933120*epsilon) + 79*pi**4/(3110400*epsilon) + pi**6/(90720*epsilon) + 79*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 1/(77760*epsilon**2) - 23*f_3/(2160*epsilon**3) - 7/(6480*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","6949":"-f_3**2/(720*epsilon) - 1861*f_3/(17280*epsilon) + 623*f_5/(17280*epsilon) - pi**4/(6912*epsilon) + pi**6/(54432*epsilon) + 32581/(414720*epsilon) + 673*f_3/(5760*epsilon**2) - 5*f_5/(72*epsilon**2) - 797/(9216*epsilon**2) + pi**4/(19200*epsilon**2) - 11*f_3/(240*epsilon**3) + 457/(11520*epsilon**3) - 11/(5760*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","6950":"89*f_3**2/(2880*epsilon) - 713*f_3/(51840*epsilon) - 5*f_5/(54*epsilon) + 7*pi**4/(207360*epsilon) + 583/(19440*epsilon) + 19*pi**6/(544320*epsilon) + 161*f_3/(5760*epsilon**2) - 13*f_5/(1440*epsilon**2) - 125/(3456*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","6951":"113*f_3**2/(2880*epsilon) - 12359*f_3/(51840*epsilon) - 403*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - 11*pi**6/(544320*epsilon) - 73*pi**4/(1036800*epsilon) + 7261/(19440*epsilon) + 641*f_3/(5760*epsilon**2) + 257*f_5/(1440*epsilon**2) - 923/(3456*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(108*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","6952":"-41*f_3**2/(2880*epsilon) - 1547*f_3/(51840*epsilon) - 269*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) + 19*pi**4/(207360*epsilon) + pi**6/(38880*epsilon) + 583/(19440*epsilon) + 9*f_3/(640*epsilon**2) + 7*f_5/(1440*epsilon**2) - 125/(3456*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","6953":"29*f_3/(17280*epsilon) + 7*f_5/(4320*epsilon) - pi**4/(62208*epsilon) + 2941/(1866240*epsilon) - 5*f_3/(2592*epsilon**2) - 71/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) + 13/(12960*epsilon**3) - 1/(1080*epsilon**4)","6954":"f_3**2/(324*epsilon) - pi**4*f_3/(64800*epsilon) + 1159*f_3/(51840*epsilon) - 7*f_5/(810*epsilon) - 61*f_7/(8640*epsilon) - 11*pi**6/(489888*epsilon) + 91*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 91*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6955":"-1283*f_3/(103680*epsilon) + 79*f_5/(11520*epsilon) + 49*f_7/(3840*epsilon) - 704207/(134369280*epsilon) + 77*pi**4/(1555200*epsilon) + f_3/(103680*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 152747/(22394880*epsilon**2) + f_3/(4320*epsilon**3) - 3547/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6956":"13*f_3**2/(4320*epsilon) + 637*f_3/(34560*epsilon) - 353*f_5/(20736*epsilon) - 706259/(134369280*epsilon) - pi**6/(326592*epsilon) - 29*pi**4/(3110400*epsilon) - 3023*f_3/(103680*epsilon**2) + f_5/(54*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 289907/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 14563/(1866240*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6957":"59*f_3**2/(3240*epsilon) - pi**4*f_3/(8100*epsilon) + 707*f_3/(25920*epsilon) - 133*f_5/(1728*epsilon) - 239*f_7/(34560*epsilon) - 37*pi**4/(155520*epsilon) + 61*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 37*f_3/(1296*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","6958":"5*f_3**2/(144*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 379*f_5/(2592*epsilon) + 287*f_7/(1280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","6959":"-f_3**2/(4320*epsilon) + 53*f_3/(103680*epsilon) + 203*f_5/(20736*epsilon) - 258475/(26873856*epsilon) - 143*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - 1103*f_3/(103680*epsilon**2) - f_5/(216*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 335699/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 2999/(373248*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6960":"-97*f_3**2/(1920*epsilon) + 26339*f_3/(311040*epsilon) + 91*f_5/(17280*epsilon) - 1343*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) + 1643/(186624*epsilon) - 1343*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 51437/(2488320*epsilon**2) + 13*f_3/(4320*epsilon**3) - 391/(20736*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","6961":"f_3**2/(60*epsilon) - 7*f_3/(192*epsilon) - pi**4/(28800*epsilon) + 2213/(34560*epsilon) - f_3/(240*epsilon**2) + 5/(576*epsilon**2) - 1/(80*epsilon**3)","6962":"-13*f_3**2/(1440*epsilon) - 61*f_3/(4608*epsilon) + pi**4*f_3/(7200*epsilon) - 43*f_5/(1920*epsilon) - 163*pi**4/(691200*epsilon) + 45439/(829440*epsilon) + f_3**2/(120*epsilon**2) - 157*f_3/(5760*epsilon**2) - 173/(23040*epsilon**2) + 7*pi**4/(57600*epsilon**2) + 7*f_3/(480*epsilon**3) - 103/(5760*epsilon**3) + 1/(160*epsilon**4)","6963":"67*f_3**2/(1920*epsilon) - 13669*f_3/(207360*epsilon) - 7*f_5/(5760*epsilon) + 24389/(4976640*epsilon) + pi**6/(120960*epsilon) + pi**4/(6480*epsilon) + 139*f_3/(17280*epsilon**2) - 7*f_5/(960*epsilon**2) - 13549/(829440*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(28800*epsilon**3) + 103/(34560*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","6964":"f_3**2/(1080*epsilon) + 263*f_3/(6480*epsilon) - 85*f_5/(648*epsilon) - pi**4/(32400*epsilon) + pi**6/(40824*epsilon) + 1381/(19440*epsilon) - f_3/(270*epsilon**2) + f_5/(54*epsilon**2) - 103/(6480*epsilon**2) + 1/(540*epsilon**3)","6965":"7*f_3**2/(2592*epsilon) - 3097*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 467*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 5*pi**6/(139968*epsilon) + 49*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(2592*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","6966":"f_3**2/(40*epsilon) - 19*f_3*f_5/(240*epsilon) - 83*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(108*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","6967":"-209*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 1003*f_3/(17280*epsilon) - 2149*f_5/(25920*epsilon) + 317*f_7/(8640*epsilon) - 19*pi**6/(979776*epsilon) - 59*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) - 59*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","6968":"-17*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 109*f_3/(576*epsilon) - 115*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","6969":"-47*f_3**2/(2880*epsilon) + 571*f_3/(58320*epsilon) - 49*f_5/(8640*epsilon) + pi**6/(544320*epsilon) + 83/(46080*epsilon) + 179*pi**4/(9331200*epsilon) + 179*f_3/(77760*epsilon**2) + 7*f_5/(4320*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 2261/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + pi**4/(129600*epsilon**3) + 103/(15552*epsilon**3) + f_3/(1080*epsilon**4) - 337/(25920*epsilon**4) + 7/(1080*epsilon**5)","6970":"11*f_3**2/(240*epsilon) - 761*f_3/(3840*epsilon) + pi**4*f_3/(3600*epsilon) + 83*f_5/(2880*epsilon) - 7*f_7/(160*epsilon) - 13*pi**4/(69120*epsilon) + 5249/(34560*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 13/(192*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","6971":"7*f_3**2/(270*epsilon) + 115*f_3/(648*epsilon) - 163*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","6972":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) - 7*f_3/(810*epsilon) - 29*f_5/(216*epsilon) + 2527*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","6973":"-6737*f_3/(622080*epsilon) - f_5/(103680*epsilon) + pi**4/(138240*epsilon) + 2764541/(201553920*epsilon) + 383*f_3/(34560*epsilon**2) - 233809/(16796160*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(288*epsilon**3) + 14551/(2799360*epsilon**3) + 247/(466560*epsilon**4) - 11/(9720*epsilon**5) + 1/(3240*epsilon**6)","6974":"-77/(69984*epsilon) + 815/(746496*epsilon**2) - 1/(1944*epsilon**3) - 31/(25920*epsilon**4) + 1/(1080*epsilon**5)","6975":"-2033*f_3/(155520*epsilon) + 269*f_5/(51840*epsilon) + 31*pi**4/(3110400*epsilon) + 440545/(40310784*epsilon) + 401*f_3/(51840*epsilon**2) - 345821/(33592320*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(540*epsilon**3) + 10339/(2799360*epsilon**3) + 71/(93312*epsilon**4) - 11/(9720*epsilon**5) + 1/(3240*epsilon**6)","6976":"-353*f_3/(34560*epsilon) - 17*f_5/(2160*epsilon) + 49*f_7/(3840*epsilon) + 19787/(26873856*epsilon) + 181*pi**4/(3110400*epsilon) - 31*f_3/(5184*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 49849/(4478976*epsilon**2) + f_3/(270*epsilon**3) - 10027/(1866240*epsilon**3) - 181/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6977":"-f_3**2/(16*epsilon) + 209*f_3/(1280*epsilon) - 49*f_5/(960*epsilon) - 2893/(46080*epsilon) - pi**4/(38400*epsilon) + f_3**2/(36*epsilon**2) - 191*f_3/(1728*epsilon**2) - pi**4/(5760*epsilon**2) + 2095/(20736*epsilon**2) + 5*f_3/(144*epsilon**3) - 77/(1728*epsilon**3) + 1/(144*epsilon**4)","6978":"f_3**2/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 41*f_3/(540*epsilon) - 29*f_5/(324*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","6979":"-229*f_3/(23040*epsilon) - 233*f_5/(34560*epsilon) - 37*pi**4/(1244160*epsilon) + 399097/(26873856*epsilon) + 181*f_3/(51840*epsilon**2) - 196867/(44789760*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 863/(1866240*epsilon**3) - 1127/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","6980":"f_3**2/(2160*epsilon) + 13*f_3/(3456*epsilon) + 439*f_5/(25920*epsilon) - 2922473/(134369280*epsilon) - pi**4/(24300*epsilon) + pi**6/(326592*epsilon) - 271*f_3/(12960*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(32400*epsilon**2) + 639557/(22394880*epsilon**2) + 23*f_3/(2160*epsilon**3) - 24067/(1866240*epsilon**3) + 251/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","6981":"f_3**2/(120*epsilon) + 499*f_3/(622080*epsilon) - 11*f_5/(960*epsilon) - pi**6/(120960*epsilon) + 113*pi**4/(6220800*epsilon) + 20483/(1866240*epsilon) + f_3/(384*epsilon**2) + f_5/(180*epsilon**2) - 103/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","6982":"23*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 37*f_3/(288*epsilon) + 95*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","6983":"f_3**2/(12*epsilon) - 73*f_3/(576*epsilon) - 5/(576*epsilon) + pi**4/(5760*epsilon) + f_3/(48*epsilon**2) - 1/(144*epsilon**2)","6984":"-f_3**2/(960*epsilon) - 1061*f_3/(1244160*epsilon) + f_5/(480*epsilon) - 83*pi**4/(3732480*epsilon) + pi**6/(1451520*epsilon) + 209803/(22394880*epsilon) + 553*f_3/(124416*epsilon**2) - f_5/(432*epsilon**2) - 89/(5184*epsilon**2) + pi**4/(27648*epsilon**2) - f_3/(144*epsilon**3) - pi**4/(51840*epsilon**3) + 2063/(124416*epsilon**3) + f_3/(432*epsilon**4) - 1/(144*epsilon**4) + 1/(864*epsilon**5)","6985":"-29*f_3**2/(2592*epsilon) + 1723*f_3/(62208*epsilon) + 7*f_5/(1728*epsilon) - 19*pi**4/(207360*epsilon) - 131/(62208*epsilon) + f_3**2/(216*epsilon**2) - 73*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 35/(15552*epsilon**2) + f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","6986":"91*f_3/(51840*epsilon) - 47521/(44789760*epsilon) - 11*pi**4/(1036800*epsilon) - 11*f_3/(8640*epsilon**2) + 127/(186624*epsilon**2) + 239/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","6987":"f_3**2/(1920*epsilon) - 3199*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) - 4577/(11197440*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 13/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6988":"13*f_3**2/(5760*epsilon) - 2101*f_3/(622080*epsilon) - 17*f_5/(8640*epsilon) - pi**6/(544320*epsilon) + 11*pi**4/(777600*epsilon) + 5963/(1866240*epsilon) + 11*f_3/(6480*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 839/(414720*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 287/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","6989":"-37*f_3**2/(17280*epsilon) + 487*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 47*pi**4/(3110400*epsilon) - 185/(373248*epsilon) + pi**6/(3265920*epsilon) - 47*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 1/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1440*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","6990":"-1297*f_3/(103680*epsilon) + 53*f_5/(8640*epsilon) - 29*pi**4/(1036800*epsilon) + 55769/(3732480*epsilon) + 29*f_3/(2160*epsilon**2) - 1261/(77760*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 37/(6480*epsilon**3) - 1/(1080*epsilon**4)","6991":"5*f_3**2/(10368*epsilon) - 3607*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 1169/(2239488*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 1/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","6992":"35*f_3**2/(2592*epsilon) + pi**4*f_3/(129600*epsilon) + 4049*f_3/(25920*epsilon) - 143*f_5/(1728*epsilon) - 641*f_7/(4320*epsilon) - 247*pi**4/(777600*epsilon) + 529/(51840*epsilon) + 59*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 247*f_3/(6480*epsilon**2) + 59*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 7/(2592*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","6993":"-77*f_3**2/(1080*epsilon) + 11*f_3*f_5/(216*epsilon) + 235*f_5/(1296*epsilon) - 4571*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","6994":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 79*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 647*f_5/(2592*epsilon) - 3199*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","6995":"11*f_3/(6912*epsilon) + 7*f_5/(17280*epsilon) - 7*pi**4/(1555200*epsilon) - 4673/(13436928*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 13147/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 3479/(3732480*epsilon**3) - 71/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","6996":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","6997":"3397*f_3/(207360*epsilon) - 21*f_5/(1280*epsilon) - 23*pi**4/(2073600*epsilon) + 76849/(89579520*epsilon) + 17*f_3/(11520*epsilon**2) - 6541/(3732480*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) - 1129/(622080*epsilon**3) + 43/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","6998":"31*f_3**2/(17280*epsilon) + 7819*f_3/(233280*epsilon) + 217*f_5/(5760*epsilon) - 49*f_7/(768*epsilon) - 15233/(1399680*epsilon) - 443*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) - 443*f_3/(51840*epsilon**2) + f_5/(2880*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 43/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","6999":"-19*f_3**2/(51840*epsilon) + 5471*f_3/(622080*epsilon) - 653*f_5/(77760*epsilon) + 2357/(1866240*epsilon) + 29*pi**4/(1866240*epsilon) + 19*pi**6/(9797760*epsilon) + 29*f_3/(15552*epsilon**2) + 41*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 149/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7000":"89*f_3/(5760*epsilon) - 291457/(22394880*epsilon) - pi**4/(28800*epsilon) - f_3/(1440*epsilon**2) - 10309/(7464960*epsilon**2) + 359/(124416*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","7001":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","7002":"289*f_3**2/(2160*epsilon) - 883*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) - 97*f_5/(2592*epsilon) - 17*f_7/(720*epsilon) - 13*pi**6/(163296*epsilon) + 37*pi**4/(64800*epsilon) - 7*f_3**2/(360*epsilon**2) + 37*f_3/(540*epsilon**2) - 13*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","7003":"41*f_3**2/(432*epsilon) - 469*f_3/(810*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 139*f_5/(324*epsilon) + 11*f_7/(720*epsilon) - 101*pi**4/(64800*epsilon) + 5*pi**6/(23328*epsilon) - 11*f_3**2/(72*epsilon**2) + 359*f_3/(432*epsilon**2) - 305*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","7004":"29*f_3**2/(360*epsilon) - 29*f_3*f_5/(240*epsilon) - 47*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(12*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7005":"-f_3**2/(30*epsilon) + pi**4*f_3/(10800*epsilon) + 2081*f_3/(38880*epsilon) - 17*f_5/(1440*epsilon) + 7*f_7/(320*epsilon) - 2453/(116640*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 97/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","7006":"91*f_3**2/(1080*epsilon) - 7*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) + 259*f_5/(1296*epsilon) - 5719*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","7007":"-113*f_3**2/(25920*epsilon) - 6089*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 1129*f_5/(12960*epsilon) + 11*f_7/(120*epsilon) - 97*pi**6/(1959552*epsilon) + 41*pi**4/(155520*epsilon) - 7*f_3**2/(2160*epsilon**2) + 41*f_3/(1296*epsilon**2) - 97*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7008":"-13*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 235*f_5/(2592*epsilon) + 8393*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7009":"-f_3**2/(80*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 205*f_5/(2592*epsilon) + 6013*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7010":"-f_3**2/(960*epsilon) - 5381*f_3/(1244160*epsilon) + f_5/(480*epsilon) - 523*pi**4/(18662400*epsilon) + pi**6/(1451520*epsilon) + 448429/(22394880*epsilon) + 985*f_3/(124416*epsilon**2) - f_5/(432*epsilon**2) - 277/(10368*epsilon**2) + pi**4/(27648*epsilon**2) - f_3/(144*epsilon**3) - pi**4/(51840*epsilon**3) + 2279/(124416*epsilon**3) + f_3/(432*epsilon**4) - 1/(144*epsilon**4) + 1/(864*epsilon**5)","7011":"21*f_7/(4*epsilon) - 85*f_9/(16*epsilon)","7012":"13*f_3**2/(180*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 83*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 571*f_5/(432*epsilon) + 7133*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","7013":"17*f_3**2/(60*epsilon) - 19*f_3*f_5/(40*epsilon) + 139*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 97*f_5/(72*epsilon) - 4753*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","7014":"119*f_3**2/(19440*epsilon) - pi**4*f_3/(77760*epsilon) + 3619*f_3/(155520*epsilon) - 817*f_5/(19440*epsilon) - 19*f_7/(2592*epsilon) - 251*pi**4/(4665600*epsilon) + 11*pi**6/(734832*epsilon) - f_3**2/(1296*epsilon**2) - 251*f_3/(38880*epsilon**2) + 11*f_5/(972*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7015":"-7*f_3**2/(2592*epsilon) + pi**4*f_3/(129600*epsilon) + 1909*f_3/(25920*epsilon) - 337*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 163*pi**4/(777600*epsilon) + 161/(51840*epsilon) + 5*pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 163*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 11/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","7016":"-617*f_3/(51840*epsilon) - 41*f_5/(25920*epsilon) + 133/(51840*epsilon) + 41*pi**4/(1555200*epsilon) + 41*f_3/(12960*epsilon**2) - 29/(38880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7017":"29*f_3**2/(2880*epsilon) + 58831*f_3/(1866240*epsilon) - 2603*f_5/(51840*epsilon) - 73*pi**4/(1244160*epsilon) - 403/(5598720*epsilon) + pi**6/(136080*epsilon) - 73*f_3/(10368*epsilon**2) + 23*f_5/(4320*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","7018":"-13*f_3**2/(17280*epsilon) - 743*f_3/(69120*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + pi**4/(19440*epsilon) + 5453/(622080*epsilon) + f_3/(162*epsilon**2) + 7*f_5/(8640*epsilon**2) - 59/(15552*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(6480*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7019":"-389*f_3**2/(12960*epsilon) - 413*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 1501*f_5/(25920*epsilon) + 29*f_7/(960*epsilon) - 7*pi**6/(139968*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 301*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7020":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","7021":"-103*f_3**2/(6480*epsilon) - pi**4*f_3/(12960*epsilon) + 1333*f_3/(9720*epsilon) - 397*f_5/(3888*epsilon) - 41*f_7/(5760*epsilon) - 5*pi**6/(69984*epsilon) + 49*pi**4/(97200*epsilon) + 5*f_3**2/(216*epsilon**2) - 287*f_3/(1296*epsilon**2) + 245*f_5/(1296*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","7022":"19*f_3**2/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 33329*f_3/(25920*epsilon) - 7121*f_5/(6480*epsilon) - 379*f_7/(960*epsilon) - 49*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) + f_3**2/(9*epsilon**2) - 887*f_3/(1080*epsilon**2) + 23*f_5/(27*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7023":"-29*f_3**2/(360*epsilon) + 26857*f_3/(103680*epsilon) + 4927*f_5/(8640*epsilon) - 49*f_7/(64*epsilon) - 13*pi**6/(1088640*epsilon) - 383/(62208*epsilon) + 17*pi**4/(518400*epsilon) + 59*f_3/(8640*epsilon**2) + 13*f_5/(720*epsilon**2) - pi**4/(5400*epsilon**2) - 221/(25920*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","7024":"-41*f_3**2/(1296*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 2203*f_3/(25920*epsilon) - 467*f_5/(5184*epsilon) + 29*f_7/(1440*epsilon) - 181*pi**4/(777600*epsilon) + 19*pi**6/(489888*epsilon) + 7*f_3**2/(2160*epsilon**2) - 181*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","7025":"61*f_3**2/(1440*epsilon) - 143281*f_3/(622080*epsilon) + 569*f_5/(4320*epsilon) - pi**6/(241920*epsilon) + 91*pi**4/(3110400*epsilon) + 1402637/(14929920*epsilon) + 815*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 5363/(248832*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 7*f_3/(216*epsilon**3) - 1675/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","7026":"-41*f_3**2/(2880*epsilon) + 54893*f_3/(1866240*epsilon) + 1109*f_5/(51840*epsilon) - 828337/(22394880*epsilon) - pi**6/(136080*epsilon) + 83*pi**4/(2073600*epsilon) - 37*f_3/(17280*epsilon**2) - 23*f_5/(4320*epsilon**2) - 43*pi**4/(1555200*epsilon**2) + 1111/(116640*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 61/(34560*epsilon**3) + f_3/(1080*epsilon**4) - 13/(6480*epsilon**4) + 1/(2160*epsilon**5)","7027":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(216*epsilon) - 11*f_5/(81*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7028":"-13*f_3**2/(720*epsilon) - 17*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 265*f_5/(2592*epsilon) + 10493*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7029":"-31*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 85*f_3/(1728*epsilon) - 187*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 23*pi**4/(155520*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 23*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","7030":"-59*f_3**2/(25920*epsilon) - 7937*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 2789*f_5/(12960*epsilon) - 41*f_7/(8640*epsilon) - 103*pi**6/(1959552*epsilon) + 41*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 41*f_3/(1296*epsilon**2) - 103*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7031":"f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 121*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 593*f_5/(2592*epsilon) - 217*f_7/(768*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7032":"139*f_3**2/(12960*epsilon) - 6671*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 5791*f_5/(25920*epsilon) - 1039*f_7/(17280*epsilon) - 67*pi**6/(979776*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 541*f_3/(12960*epsilon**2) - 67*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7033":"-719*f_3/(207360*epsilon) - f_5/(1728*epsilon) + pi**4/(230400*epsilon) + 321821/(44789760*epsilon) + f_3/(1920*epsilon**2) + 9941/(3732480*epsilon**2) - 10327/(2488320*epsilon**3) - 571/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","7034":"-517*f_3/(51840*epsilon) - 61*f_5/(5760*epsilon) - pi**4/(129600*epsilon) + 1493413/(67184640*epsilon) - 23*f_3/(8640*epsilon**2) + pi**4/(86400*epsilon**2) + 29167/(22394880*epsilon**2) + f_3/(120*epsilon**3) - 1189/(93312*epsilon**3) + 871/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7035":"1187*f_3/(622080*epsilon) + f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 782551/(134369280*epsilon) + 7*f_3/(17280*epsilon**2) - 8651/(7464960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 34829/(7464960*epsilon**3) + 3991/(622080*epsilon**4) - 211/(51840*epsilon**5) + 1/(864*epsilon**6)","7036":"53*f_3/(11520*epsilon) + 71*f_5/(5760*epsilon) - 1105121/(67184640*epsilon) + 7*pi**4/(259200*epsilon) + 7*f_3/(2160*epsilon**2) - 46757/(22394880*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 163/(93312*epsilon**3) + 7/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7037":"971*f_3/(622080*epsilon) + f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 73339/(33592320*epsilon) + 7*f_3/(17280*epsilon**2) - 5237/(7464960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 29717/(7464960*epsilon**3) + 755/(124416*epsilon**4) - 211/(51840*epsilon**5) + 1/(864*epsilon**6)","7038":"1187*f_3/(622080*epsilon) + f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 782551/(134369280*epsilon) + 7*f_3/(17280*epsilon**2) - 8651/(7464960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 34829/(7464960*epsilon**3) + 3991/(622080*epsilon**4) - 211/(51840*epsilon**5) + 1/(864*epsilon**6)","7039":"-1332689/(134369280*epsilon) - 15307/(22394880*epsilon**2) + 68087/(7464960*epsilon**3) - 5063/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","7040":"-13*f_3**2/(16*epsilon) + 3*f_3*f_5/(4*epsilon) - 13*f_3/(24*epsilon) - 119*f_5/(48*epsilon) + 217*f_7/(64*epsilon)","7041":"-17*f_3/(216*epsilon) - 11*f_5/(108*epsilon) + 49*f_7/(320*epsilon) + 19/(432*epsilon) - 1/(180*epsilon**2)","7042":"f_3**2/(90*epsilon) - 7*f_3*f_5/(108*epsilon) - 59*f_3/(1620*epsilon) - 169*f_5/(432*epsilon) + 14189*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","7043":"7*f_3**2/(2160*epsilon) + 331*f_3/(622080*epsilon) - 227*f_5/(25920*epsilon) - 59*pi**4/(1244160*epsilon) + 13*pi**6/(3265920*epsilon) + 20483/(1866240*epsilon) - 91*f_3/(17280*epsilon**2) + 2*f_5/(135*epsilon**2) - 103/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7044":"1207*f_3/(77760*epsilon) + 19*f_5/(2160*epsilon) - 683993/(33592320*epsilon) + 23*pi**4/(259200*epsilon) - 31*f_3/(864*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 171233/(11197440*epsilon**2) + 17*f_3/(1080*epsilon**3) + 11003/(1866240*epsilon**3) - 317/(31104*epsilon**4) + 61/(12960*epsilon**5) - 1/(1080*epsilon**6)","7045":"137*f_3/(8640*epsilon) - 5795/(559872*epsilon) + pi**4/(57600*epsilon) - f_3/(120*epsilon**2) + 631/(3732480*epsilon**2) + 1183/(311040*epsilon**3) - 11/(5184*epsilon**4) + 1/(2160*epsilon**5)","7046":"43*f_3**2/(3456*epsilon) - 89*f_3/(14580*epsilon) + 493*f_5/(51840*epsilon) - 30817/(2799360*epsilon) - 263*pi**4/(6220800*epsilon) - pi**6/(408240*epsilon) - 263*f_3/(51840*epsilon**2) - 17*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 263/(51840*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","7047":"7*f_3**2/(3456*epsilon) + 3203*f_3/(116640*epsilon) + 2653*f_5/(51840*epsilon) - 49*f_7/(768*epsilon) - 50257/(2799360*epsilon) - 383*pi**4/(6220800*epsilon) - pi**6/(408240*epsilon) - 383*f_3/(51840*epsilon**2) - 17*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(17280*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","7048":"43*f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 589*f_5/(1296*epsilon) - 8239*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","7049":"f_3**2/(36*epsilon) + 7*f_3*f_5/(120*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 485*f_5/(2592*epsilon) - 8407*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7050":"853*f_3/(34560*epsilon) - f_5/(54*epsilon) - 168383/(22394880*epsilon) - pi**4/(69120*epsilon) - f_3/(288*epsilon**2) + 5393/(933120*epsilon**2) - 83/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","7051":"-7*f_3**2/(640*epsilon) + 3805*f_3/(186624*epsilon) - 7*f_5/(1620*epsilon) - 112409/(14929920*epsilon) + pi**6/(1088640*epsilon) + 13*pi**4/(230400*epsilon) - 11*f_3/(1920*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(48600*epsilon**2) - 761/(466560*epsilon**2) - f_3/(405*epsilon**3) + pi**4/(259200*epsilon**3) + 191/(31104*epsilon**3) + f_3/(2160*epsilon**4) - 11/(4320*epsilon**4) + 1/(2160*epsilon**5)","7052":"31*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 79*f_3/(8640*epsilon) - 251*f_5/(5184*epsilon) + 29*f_7/(960*epsilon) - 127*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 149*f_3/(3240*epsilon**2) + 49*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","7053":"-83*f_3/(155520*epsilon) + pi**4/(777600*epsilon) + 60929/(161243136*epsilon) + f_3/(6480*epsilon**2) - 10793/(67184640*epsilon**2) + 4273/(5598720*epsilon**3) + 31/(93312*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","7054":"37*f_3**2/(1620*epsilon) - 9263*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 281*f_5/(1080*epsilon) - 13*f_7/(160*epsilon) - pi**6/(489888*epsilon) + 173*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 577*f_3/(6480*epsilon**2) - 41*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","7055":"-361*f_3**2/(12960*epsilon) - 341*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 23*f_5/(5184*epsilon) + 299*f_7/(8640*epsilon) - 13*pi**4/(155520*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 13*f_3/(1296*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7056":"29*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(216*epsilon) - 149*f_5/(1296*epsilon) - 7*f_7/(180*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7057":"77*f_3**2/(103680*epsilon) - 14057*f_3/(3732480*epsilon) + 67*f_5/(51840*epsilon) + 3941/(11197440*epsilon) + 17*pi**4/(3110400*epsilon) + 19*pi**6/(19595520*epsilon) + 17*f_3/(25920*epsilon**2) + 41*f_5/(51840*epsilon**2) - 149/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 11/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7058":"47*f_3/(103680*epsilon) - 38291/(268738560*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 761/(1399680*epsilon**2) - 19/(23040*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","7059":"-f_3**2/(103680*epsilon) + 68227*f_3/(67184640*epsilon) + 469*f_5/(1866240*epsilon) - 2467*pi**4/(671846400*epsilon) - 51187/(201553920*epsilon) - pi**6/(19595520*epsilon) - 2467*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) + 383/(3359232*epsilon**2) + 67*pi**4/(55987200*epsilon**2) + 67*f_3/(466560*epsilon**3) - 11/(279936*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 1/(116640*epsilon**4)","7060":"-17*f_3**2/(5184*epsilon) + 127*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 289*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 17*pi**6/(1959552*epsilon) - 181/(311040*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 17/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","7061":"f_3**2/(51840*epsilon) + 12199*f_3/(3732480*epsilon) - 77*f_5/(34560*epsilon) - 11383/(9953280*epsilon) - 367*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 55*f_3/(20736*epsilon**2) + 19*f_5/(25920*epsilon**2) + 7807/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 343/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","7062":"-11*f_3**2/(5184*epsilon) + pi**4*f_3/(77760*epsilon) + 71*f_3/(34560*epsilon) + 623*f_5/(155520*epsilon) - f_7/(1296*epsilon) - 11*pi**6/(1959552*epsilon) - 11*pi**4/(3110400*epsilon) + 3331/(3732480*epsilon) + f_3**2/(1296*epsilon**2) - 11*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + 353/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","7063":"-f_3**2/(2160*epsilon) + pi**4*f_3/(388800*epsilon) + 1033*f_3/(311040*epsilon) - 643*f_5/(77760*epsilon) + 61*f_7/(51840*epsilon) - 43*pi**4/(1036800*epsilon) + pi**6/(108864*epsilon) + f_3**2/(6480*epsilon**2) - 43*f_3/(8640*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7064":"-f_3**2/(5184*epsilon) - 1343*f_3/(3732480*epsilon) + 53*f_5/(25920*epsilon) - 37*pi**6/(19595520*epsilon) - 9301/(11197440*epsilon) + 11*pi**4/(1492992*epsilon) + 55*f_3/(62208*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7065":"11*f_3**2/(324*epsilon) - pi**4*f_3/(32400*epsilon) + 979*f_3/(25920*epsilon) - 521*f_5/(5184*epsilon) - 743*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7066":"67*f_3/(11520*epsilon) + f_5/(216*epsilon) - 208991/(22394880*epsilon) - pi**4/(69120*epsilon) - f_3/(288*epsilon**2) + 5609/(933120*epsilon**2) - 83/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","7067":"19*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 23*f_3/(216*epsilon) - 155*f_5/(1296*epsilon) - 203*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7068":"-41*f_3**2/(180*epsilon) - 11*f_3*f_5/(90*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(10*epsilon) + 103*f_5/(36*epsilon) - 12551*f_7/(4320*epsilon) - 8767*pi**8/(68040000*epsilon) + pi**6/(2268*epsilon) - f_3**2/(3*epsilon**2) - 5*f_5/(3*epsilon**2) + 161*f_7/(72*epsilon**2)","7069":"31*f_3**2/(180*epsilon) - f_3*f_5/(36*epsilon) - 583*f_5/(216*epsilon) + 5173*f_7/(2160*epsilon) - pi**6/(1944*epsilon) + 7*pi**8/(97200*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","7070":"7*f_3**2/(20*epsilon) - 239*f_3/(180*epsilon) + pi**4*f_3/(600*epsilon) + 5*f_5/(72*epsilon) + 77*f_7/(80*epsilon) - pi**4/(900*epsilon) - f_3**2/(2*epsilon**2) + 2*f_3/(3*epsilon**2)","7071":"-11*f_3**2/(270*epsilon) - 22987*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 8359*f_5/(6480*epsilon) + 247*f_7/(480*epsilon) - 5777/(6480*epsilon) - 331*pi**4/(259200*epsilon) + 13*pi**6/(40824*epsilon) + f_3**2/(360*epsilon**2) + 3571*f_3/(4320*epsilon**2) - 661*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 13*pi**4/(43200*epsilon**2) + 2237/(3456*epsilon**2) - 31*f_3/(180*epsilon**3) + 7*f_5/(18*epsilon**3) - 1/(6*epsilon**3) + 1/(60*epsilon**4)","7072":"-17*f_3**2/(108*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 4601*f_3/(25920*epsilon) + 2989*f_5/(6480*epsilon) + 517*f_7/(1440*epsilon) - 5777/(6480*epsilon) - 31*pi**4/(259200*epsilon) + pi**6/(5832*epsilon) + 61*f_3**2/(360*epsilon**2) + 571*f_3/(4320*epsilon**2) - 421*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 13*pi**4/(43200*epsilon**2) + 2237/(3456*epsilon**2) - 31*f_3/(180*epsilon**3) + 7*f_5/(18*epsilon**3) - 1/(6*epsilon**3) + 1/(60*epsilon**4)","7073":"f_3**2/(2160*epsilon) + 287*f_3/(103680*epsilon) + 127*f_5/(25920*epsilon) - pi**6/(163296*epsilon) - 268073/(134369280*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) - f_5/(216*epsilon**2) - 3427/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 71/(9720*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","7074":"-13*f_3**2/(1620*epsilon) - 2597*f_3/(51840*epsilon) + pi**4*f_3/(8100*epsilon) + 1981*f_5/(25920*epsilon) - 377*f_7/(34560*epsilon) - 13*pi**6/(979776*epsilon) - 89*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) - 89*f_3/(12960*epsilon**2) - 13*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7075":"-f_3**2/(1080*epsilon) - 641*f_3/(207360*epsilon) + 17*f_5/(5184*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(230400*epsilon) + 35461/(5598720*epsilon) + 7*f_3/(1920*epsilon**2) - f_5/(216*epsilon**2) + 1637/(933120*epsilon**2) - 13927/(2488320*epsilon**3) - 571/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","7076":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","7077":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","7078":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","7079":"-137*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 859*f_3/(17280*epsilon) - 2089*f_5/(25920*epsilon) + 317*f_7/(8640*epsilon) - 19*pi**6/(979776*epsilon) - 59*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) - 59*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7080":"-413*f_3**2/(12960*epsilon) - 967*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 1523*f_5/(12960*epsilon) - 1021*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 421*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 421*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7081":"-353*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 479*f_3/(17280*epsilon) + 7*f_5/(1440*epsilon) + 239*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 121*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7082":"-31*f_3**2/(51840*epsilon) - 7*f_3/(41472*epsilon) + 547*f_5/(77760*epsilon) - 11*pi**6/(9797760*epsilon) + 235/(373248*epsilon) + 53*pi**4/(1866240*epsilon) + 53*f_3/(15552*epsilon**2) - 19*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 151/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1944*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7083":"-f_3**2/(1728*epsilon) - 93521*f_3/(1866240*epsilon) + 403*f_5/(5760*epsilon) - pi**6/(58320*epsilon) - 403/(5598720*epsilon) + 451*pi**4/(6220800*epsilon) + 451*f_3/(51840*epsilon**2) - 19*f_5/(1440*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","7084":"-77*f_3**2/(2880*epsilon) + 739*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) - 67/(466560*epsilon) + pi**6/(181440*epsilon) + 347*pi**4/(3110400*epsilon) + 347*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 49/(15552*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","7085":"43*f_3**2/(17280*epsilon) + 6107*f_3/(622080*epsilon) - 121*f_5/(10368*epsilon) - pi**6/(204120*epsilon) + 17*pi**4/(777600*epsilon) + 50995/(8957952*epsilon) + 17*f_3/(6480*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 3131/(933120*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 527/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","7086":"-43*f_3**2/(1620*epsilon) - 623*f_3/(17280*epsilon) + pi**4*f_3/(8100*epsilon) + 737*f_5/(8640*epsilon) - 377*f_7/(34560*epsilon) - 25*pi**6/(979776*epsilon) + 31*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 31*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7087":"61*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 283*f_3/(8640*epsilon) - 155*f_5/(1728*epsilon) - 23*f_7/(1920*epsilon) - 107*pi**4/(777600*epsilon) - 113/(17280*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","7088":"-403*f_3**2/(360*epsilon) + 39*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 593*f_5/(432*epsilon) - 1127*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","7089":"1079*f_3/(5760*epsilon) - 23*f_5/(160*epsilon) - 581/(17280*epsilon) - pi**4/(11520*epsilon) + f_3/(36*epsilon**2) - pi**4/(7200*epsilon**2) - 7/(1080*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","7090":"11*f_3**2/(90*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 71*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 61*f_5/(432*epsilon) + 581*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","7091":"29*f_3**2/(576*epsilon) + 4399*f_3/(51840*epsilon) - 109*f_5/(864*epsilon) - pi**6/(544320*epsilon) + 71*pi**4/(1036800*epsilon) + 1447/(77760*epsilon) - 107*f_3/(1152*epsilon**2) + 187*f_5/(1440*epsilon**2) + pi**4/(57600*epsilon**2) + 47/(5760*epsilon**2) - 13*f_3/(360*epsilon**3) + 1/(108*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","7092":"-13*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) + 487*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 35*f_5/(48*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","7093":"-83*f_3**2/(960*epsilon) + 17389*f_3/(51840*epsilon) - 133*f_5/(576*epsilon) - 5753/(77760*epsilon) - pi**6/(90720*epsilon) + 11*pi**4/(41472*epsilon) - 73*f_3/(384*epsilon**2) + 23*f_5/(160*epsilon**2) + pi**4/(57600*epsilon**2) + 23/(640*epsilon**2) - 13*f_3/(360*epsilon**3) + 1/(108*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","7094":"269*f_3**2/(6480*epsilon) - 19*f_3/(648*epsilon) - 7*pi**4*f_3/(64800*epsilon) - 451*f_5/(6480*epsilon) - 29*f_7/(17280*epsilon) - 53*pi**4/(388800*epsilon) + 1919/(622080*epsilon) + 37*pi**6/(489888*epsilon) - 7*f_3**2/(1080*epsilon**2) - 53*f_3/(3240*epsilon**2) + 37*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 491/(51840*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - f_5/(54*epsilon**3) + 13/(1440*epsilon**3) - 1/(360*epsilon**4)","7095":"-f_3**2/(135*epsilon) + 20551*f_3/(622080*epsilon) - 637*f_5/(25920*epsilon) + 49*f_7/(3840*epsilon) - 37*pi**6/(3265920*epsilon) - 67*pi**4/(6220800*epsilon) + 1871/(1866240*epsilon) - 109*f_3/(5760*epsilon**2) + 13*f_5/(540*epsilon**2) + 241/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7096":"67*f_3**2/(12960*epsilon) - 239*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 641*f_5/(25920*epsilon) - f_7/(48*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7097":"-41*f_3/(8640*epsilon) + pi**4/(172800*epsilon) + 49537/(5598720*epsilon) + f_3/(1440*epsilon**2) - 16013/(7464960*epsilon**2) - 863/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(4320*epsilon**5)","7098":"-29*f_3**2/(3456*epsilon) - 9763*f_3/(622080*epsilon) + 1063*f_5/(25920*epsilon) - 29*pi**6/(3265920*epsilon) - 2947/(373248*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) - 61*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 49/(8640*epsilon**2) + f_3/(270*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7099":"767*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 211*f_3/(5184*epsilon) - 845*f_5/(5184*epsilon) + f_7/(216*epsilon) - 221*pi**4/(777600*epsilon) + 67*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 221*f_3/(6480*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7100":"-19*f_3**2/(180*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 109*f_5/(108*epsilon) - 7*f_7/(480*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","7101":"11*f_3**2/(80*epsilon) - 133*f_3/(180*epsilon) + pi**4*f_3/(1200*epsilon) - 29*f_5/(72*epsilon) + 343*f_7/(320*epsilon) - pi**4/(1800*epsilon) - f_3**2/(4*epsilon**2) + f_3/(3*epsilon**2)","7102":"-11*f_3**2/(1080*epsilon) - 56009*f_3/(1866240*epsilon) + 1441*f_5/(25920*epsilon) - 31*pi**6/(3265920*epsilon) - 403/(5598720*epsilon) + 187*pi**4/(6220800*epsilon) + 187*f_3/(51840*epsilon**2) - f_5/(135*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","7103":"289*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 203*f_3/(2880*epsilon) - 443*f_5/(1728*epsilon) - 5*f_7/(432*epsilon) - 233*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 233*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7104":"-71*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 977*f_3/(51840*epsilon) - 17*f_5/(810*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7105":"121*f_3**2/(6480*epsilon) - 269*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 137*f_5/(5184*epsilon) - 491*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7106":"317*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 1109*f_3/(25920*epsilon) - 29*f_5/(576*epsilon) - 253*f_7/(4320*epsilon) - 167*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 167*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7107":"-23*f_3**2/(4320*epsilon) - 15209*f_3/(622080*epsilon) + 1223*f_5/(25920*epsilon) + 49*f_7/(3840*epsilon) - 25903/(1866240*epsilon) - 451*pi**4/(6220800*epsilon) - pi**6/(466560*epsilon) + 241*f_3/(17280*epsilon**2) - 53*f_5/(2160*epsilon**2) + pi**4/(20736*epsilon**2) + 581/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7108":"-13*f_3**2/(45*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 971*f_5/(432*epsilon) + 10241*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","7109":"7*f_3**2/(720*epsilon) - 989*f_3/(34560*epsilon) - pi**4*f_3/(3600*epsilon) + 137*f_5/(2880*epsilon) - 407/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - pi**4/(9600*epsilon**2) - 79/(8640*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","7110":"29*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - 559*f_3/(540*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(72*epsilon) + 1379*f_7/(640*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","7111":"-f_3**2/(1080*epsilon) + 487*f_3/(25920*epsilon) + 1141*f_5/(25920*epsilon) - 49*f_7/(960*epsilon) - 212059/(26873856*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(311040*epsilon) + 203*f_3/(51840*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(518400*epsilon**2) + 26389/(11197440*epsilon**2) + f_3/(4320*epsilon**3) - 6943/(1866240*epsilon**3) + 23/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","7112":"43*f_3**2/(2160*epsilon) - pi**4*f_3/(21600*epsilon) + 1871*f_3/(51840*epsilon) - 3511*f_5/(25920*epsilon) + 203*f_7/(3456*epsilon) - 13307/(622080*epsilon) - 79*pi**4/(518400*epsilon) + 5*pi**6/(81648*epsilon) - 287*f_3/(4320*epsilon**2) + 53*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) - 43/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","7113":"f_3**2/(4320*epsilon) + 613*f_3/(23040*epsilon) + 4379*f_5/(103680*epsilon) - 49*f_7/(960*epsilon) - 2789131/(134369280*epsilon) - pi**6/(326592*epsilon) + 139*pi**4/(6220800*epsilon) + 139*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 288269/(44789760*epsilon**2) - 11*f_3/(8640*epsilon**3) + 3133/(1866240*epsilon**3) - 1343/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","7114":"f_3**2/(576*epsilon) - 4021*f_3/(622080*epsilon) - 23*f_5/(3456*epsilon) - 287*pi**4/(6220800*epsilon) - 4607/(1866240*epsilon) + pi**6/(77760*epsilon) - 287*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 229/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7115":"-13*f_3**2/(17280*epsilon) - 131*f_3/(13824*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + 1397/(622080*epsilon) + 77*pi**4/(1555200*epsilon) + 77*f_3/(12960*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(51840*epsilon**2) - 23/(15552*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7116":"-47*f_3**2/(12960*epsilon) - 497*f_3/(17280*epsilon) - pi**4*f_3/(16200*epsilon) - 457*f_5/(12960*epsilon) + 703*f_7/(6912*epsilon) - 29*pi**6/(489888*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7117":"-14*f_3**3/(9*epsilon) + 5*f_3*f_5/epsilon - 575*f_9/(162*epsilon)","7118":"-8*f_3**3/(9*epsilon) + 10*f_3*f_5/(3*epsilon) - 425*f_9/(162*epsilon)","7119":"f_3**2/epsilon + 12*f_3*f_5/epsilon - 24*f_3_5/epsilon - 21*f_7/(8*epsilon) + 14*f_9/(3*epsilon) + 29*pi**8/(23625*epsilon)","7120":"511*f_3**2/(12960*epsilon) - 2477*f_3/(17280*epsilon) - pi**4*f_3/(16200*epsilon) + 1279*f_5/(6480*epsilon) - 1777*f_7/(34560*epsilon) - 19*pi**6/(244944*epsilon) + 661*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 661*f_3/(12960*epsilon**2) - 19*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7121":"49*f_3**2/(17280*epsilon) + 179*f_3/(38880*epsilon) + 223*f_5/(12960*epsilon) - 23581/(1658880*epsilon) - 31*pi**6/(3265920*epsilon) - 83*pi**4/(6220800*epsilon) + 89*f_3/(103680*epsilon**2) - 59*f_5/(8640*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 14117/(1244160*epsilon**2) - 17*f_3/(1080*epsilon**3) + 29/(6912*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 5/(432*epsilon**4) + 1/(240*epsilon**5)","7122":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","7123":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","7124":"-593*f_3/(51840*epsilon) + 3*f_5/(64*epsilon) + 49*f_7/(640*epsilon) - 124421/(1244160*epsilon) - 11*pi**4/(518400*epsilon) - 343*f_3/(8640*epsilon**2) + pi**4/(4320*epsilon**2) + 45857/(829440*epsilon**2) + f_3/(144*epsilon**3) - 1091/(138240*epsilon**3) + 77/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7125":"1459*f_3/(51840*epsilon) + 5*f_5/(36*epsilon) - 210533/(1244160*epsilon) + 7*pi**4/(518400*epsilon) - 523*f_3/(8640*epsilon**2) + pi**4/(4320*epsilon**2) + 68897/(829440*epsilon**2) + f_3/(144*epsilon**3) - 1091/(138240*epsilon**3) + 77/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7126":"2*f_3**2/(15*epsilon) + 9*f_3*f_5/(40*epsilon) + 5*f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + 25*f_5/(36*epsilon) - 3773*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7127":"79*f_3**2/(2880*epsilon) - 1847*f_3/(51840*epsilon) - 491*f_5/(1728*epsilon) + 49*f_7/(640*epsilon) - pi**6/(34020*epsilon) + 107*pi**4/(1036800*epsilon) + 1007/(3888*epsilon) + 41*f_3/(5760*epsilon**2) + 307*f_5/(1440*epsilon**2) - 73/(384*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","7128":"449*f_3**2/(12960*epsilon) - 409*f_3/(8640*epsilon) - pi**4*f_3/(12960*epsilon) - 247*f_5/(1728*epsilon) + 2159*f_7/(17280*epsilon) - 107*pi**4/(777600*epsilon) + 13/(5760*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","7129":"-61*f_3**2/(8640*epsilon) + 19991*f_3/(1866240*epsilon) - 13*f_5/(1920*epsilon) - 12901/(1119744*epsilon) + 59*pi**4/(6220800*epsilon) + 13*pi**6/(1632960*epsilon) + 1117*f_3/(155520*epsilon**2) + f_5/(160*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","7130":"f_3**2/(4320*epsilon) - f_3/(270*epsilon) + 1313*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 21475/(8957952*epsilon) - 7*pi**4/(2073600*epsilon) + 23*f_3/(8640*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 2767/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 589/(622080*epsilon**3) + 43/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","7131":"-f_3**2/(2160*epsilon) + 9*f_3/(1280*epsilon) - 29*f_5/(12960*epsilon) - 173401/(44789760*epsilon) - 37*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) - 13*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(43200*epsilon**2) - 1879/(3732480*epsilon**2) - f_3/(360*epsilon**3) - 229/(311040*epsilon**3) + 89/(25920*epsilon**4) + 11/(2160*epsilon**5) - 1/(180*epsilon**6)","7132":"59*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 328121/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 3697/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 23/(3888*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","7133":"5*f_3**2/(1296*epsilon) - pi**4*f_3/(32400*epsilon) + 1361*f_3/(25920*epsilon) - 151*f_5/(576*epsilon) + 5207*f_7/(34560*epsilon) - 11*pi**4/(31104*epsilon) + 169/(51840*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 55*f_3/(1296*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 11/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","7134":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","7135":"-f_3**2/(1080*epsilon) - 641*f_3/(207360*epsilon) + 17*f_5/(5184*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(230400*epsilon) + 35461/(5598720*epsilon) + 7*f_3/(1920*epsilon**2) - f_5/(216*epsilon**2) + 1637/(933120*epsilon**2) - 13927/(2488320*epsilon**3) - 571/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","7136":"-17*f_3**2/(17280*epsilon) - 1409*f_3/(622080*epsilon) + 31*f_5/(2880*epsilon) - pi**6/(466560*epsilon) + 1109/(1866240*epsilon) + 313*pi**4/(9331200*epsilon) + 313*f_3/(77760*epsilon**2) - 13*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 131/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7137":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 629*f_3/(25920*epsilon) - 149*f_5/(8640*epsilon) - 323*f_7/(34560*epsilon) - 11269/(622080*epsilon) - 47*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 47*f_3/(6480*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(32400*epsilon**2) + 281/(51840*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","7138":"49*f_3**2/(17280*epsilon) + 179*f_3/(38880*epsilon) + 223*f_5/(12960*epsilon) - 23581/(1658880*epsilon) - 31*pi**6/(3265920*epsilon) - 83*pi**4/(6220800*epsilon) + 89*f_3/(103680*epsilon**2) - 59*f_5/(8640*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 14117/(1244160*epsilon**2) - 17*f_3/(1080*epsilon**3) + 29/(6912*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 5/(432*epsilon**4) + 1/(240*epsilon**5)","7139":"-19*f_3**2/(51840*epsilon) + 1307*f_3/(124416*epsilon) - 773*f_5/(77760*epsilon) + 1931/(1866240*epsilon) + 133*pi**4/(9331200*epsilon) + 19*pi**6/(9797760*epsilon) + 133*f_3/(77760*epsilon**2) + 41*f_5/(25920*epsilon**2) - 409/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1215*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7140":"f_3**2/(20*epsilon) - 4879*f_3/(41472*epsilon) - 259*f_5/(2880*epsilon) + 49*f_7/(640*epsilon) - pi**6/(40320*epsilon) - 17*pi**4/(2073600*epsilon) + 36379/(311040*epsilon) + 407*f_3/(17280*epsilon**2) + f_5/(60*epsilon**2) - 11003/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 217/(34560*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","7141":"-8*f_3**2/(45*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 83*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 295*f_5/(432*epsilon) + 2681*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","7142":"-71*f_3**2/(17280*epsilon) + 889*f_3/(103680*epsilon) - 103*f_5/(25920*epsilon) - 273061/(14929920*epsilon) + 13*pi**6/(1632960*epsilon) + 143*pi**4/(1244160*epsilon) + 17*f_3/(3456*epsilon**2) + 13*f_5/(8640*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 1681/(622080*epsilon**2) - 7*f_3/(540*epsilon**3) + pi**4/(28800*epsilon**3) + 29/(2160*epsilon**3) + f_3/(240*epsilon**4) - 1/(144*epsilon**4) + 1/(720*epsilon**5)","7143":"-233*f_3/(51840*epsilon) - 7*f_5/(8640*epsilon) - 312611/(134369280*epsilon) - 11*pi**4/(777600*epsilon) - 5*f_3/(10368*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 58789/(11197440*epsilon**2) + 7*f_3/(4320*epsilon**3) - 5431/(1866240*epsilon**3) - 17/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","7144":"97*f_3**2/(17280*epsilon) - 407*f_3/(103680*epsilon) - 11*f_5/(3240*epsilon) - 273061/(14929920*epsilon) + 13*pi**6/(1632960*epsilon) + 143*pi**4/(1244160*epsilon) + 41*f_3/(3456*epsilon**2) - 47*f_5/(8640*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 1681/(622080*epsilon**2) - 7*f_3/(540*epsilon**3) + pi**4/(28800*epsilon**3) + 29/(2160*epsilon**3) + f_3/(240*epsilon**4) - 1/(144*epsilon**4) + 1/(720*epsilon**5)","7145":"-f_3**2/(2160*epsilon) + 143*f_3/(20736*epsilon) - 329*f_5/(20736*epsilon) - 61*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 37187/(5598720*epsilon) - 29*f_3/(17280*epsilon**2) + f_5/(216*epsilon**2) - 47077/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 2081/(622080*epsilon**3) - 29/(20736*epsilon**4) + 23/(4320*epsilon**5) - 1/(360*epsilon**6)","7146":"-7*f_3**2/(60*epsilon) + 7*f_3*f_5/(20*epsilon) - 3*f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) - f_5/(4*epsilon) + 637*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7147":"41*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 595*f_3/(5184*epsilon) - 3457*f_5/(12960*epsilon) + 319*f_7/(2880*epsilon) - 199*pi**4/(259200*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(90*epsilon**2) - 107*f_3/(1080*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7148":"-541*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 8563*f_3/(12960*epsilon) - 529*f_5/(12960*epsilon) + 67*f_7/(288*epsilon) - 5591/(11520*epsilon) - 5*pi**6/(23328*epsilon) + 31*pi**4/(51840*epsilon) + 67*f_3**2/(360*epsilon**2) - 109*f_3/(540*epsilon**2) - 43*f_5/(108*epsilon**2) - 23*pi**4/(43200*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 449/(1728*epsilon**2) - 23*f_3/(360*epsilon**3) + 5*f_5/(36*epsilon**3) - 47/(720*epsilon**3) + 1/(120*epsilon**4)","7149":"31*f_3**2/(540*epsilon) - pi**4*f_3/(5400*epsilon) + 103*f_3/(2592*epsilon) + 77*f_5/(2592*epsilon) - 407*f_7/(5760*epsilon) - 37*pi**6/(163296*epsilon) + 37*pi**4/(25920*epsilon) - f_3**2/(36*epsilon**2) + f_3/(135*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","7150":"-169*f_3**2/(17280*epsilon) + 2905*f_3/(124416*epsilon) - 541*f_5/(12960*epsilon) + 49*f_7/(1280*epsilon) - pi**4/(16200*epsilon) - 8507/(1866240*epsilon) + pi**6/(3265920*epsilon) - f_3/(135*epsilon**2) - f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 41/(6480*epsilon**2) + f_3/(270*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7151":"-11*f_3**2/(5760*epsilon) - 1747*f_3/(207360*epsilon) + 329*f_5/(25920*epsilon) - pi**6/(466560*epsilon) + 751/(373248*epsilon) + 373*pi**4/(9331200*epsilon) + 373*f_3/(77760*epsilon**2) - 13*f_5/(8640*epsilon**2) - 89/(46656*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1215*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7152":"-7*f_3**2/(180*epsilon) + 13*f_3/(27*epsilon) - 55*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","7153":"-217*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 931*f_3/(5184*epsilon) - 2111*f_5/(6480*epsilon) + 1289*f_7/(5760*epsilon) - 319*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) + f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 55*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7154":"f_3**2/(25920*epsilon) - 547*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 853*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 25*pi**6/(1959552*epsilon) + 103*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 103*f_3/(12960*epsilon**2) - 25*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7155":"-11*f_3/(51840*epsilon) - 13447/(50388480*epsilon) + pi**4/(4665600*epsilon) + f_3/(38880*epsilon**2) + 3101/(8957952*epsilon**2) - 2647/(11197440*epsilon**3) + 77/(933120*epsilon**4) - 1/(77760*epsilon**5)","7156":"-1612609/(2418647040*epsilon) + 34099/(100776960*epsilon**2) - 4093/(33592320*epsilon**3) + 11/(349920*epsilon**4) - 1/(233280*epsilon**5)","7157":"7*f_3**2/(34560*epsilon) - 7717*f_3/(7464960*epsilon) - 19*f_5/(69120*epsilon) - pi**4/(14929920*epsilon) + pi**6/(3265920*epsilon) + 62131/(59719680*epsilon) - f_3/(124416*epsilon**2) + f_5/(5760*epsilon**2) - 8423/(14929920*epsilon**2) + 19*pi**4/(6220800*epsilon**2) + 19*f_3/(51840*epsilon**3) - 67/(248832*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(25920*epsilon**4) - 1/(2880*epsilon**5)","7158":"278053/(268738560*epsilon) - 9967/(16796160*epsilon**2) + 2693/(11197440*epsilon**3) - 17/(233280*epsilon**4) + 1/(77760*epsilon**5)","7159":"2137*f_3/(5598720*epsilon) + 7*f_5/(155520*epsilon) - 61*pi**4/(55987200*epsilon) + 42793/(67184640*epsilon) - 61*f_3/(466560*epsilon**2) - 1657/(5598720*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) + 49/(466560*epsilon**3) - 1/(38880*epsilon**4)","7160":"-229*f_3**2/(25920*epsilon) + pi**4*f_3/(77760*epsilon) + 523*f_3/(155520*epsilon) + 397*f_5/(31104*epsilon) + 23*f_7/(51840*epsilon) - 17*pi**6/(1959552*epsilon) - 421/(311040*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 49*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 17/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","7161":"167*f_3/(103680*epsilon) - 11*f_5/(4320*epsilon) + 181/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 17/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7162":"-143*f_3**2/(12960*epsilon) - 6499*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 4901*f_5/(25920*epsilon) + 13*f_7/(1728*epsilon) - 73*pi**6/(979776*epsilon) + 601*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 601*f_3/(12960*epsilon**2) - 73*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7163":"31*f_3**2/(51840*epsilon) + 3079*f_3/(622080*epsilon) - 157*f_5/(19440*epsilon) + pi**6/(699840*epsilon) + 3857/(1866240*epsilon) + 41*pi**4/(1866240*epsilon) + 41*f_3/(15552*epsilon**2) + 31*f_5/(25920*epsilon**2) - 37/(14580*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 19/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7164":"-161729/(201553920*epsilon) + 2693/(268738560*epsilon**2) + 4261/(8398080*epsilon**3) - 5161/(11197440*epsilon**4) + 29/(116640*epsilon**5) - 1/(15552*epsilon**6)","7165":"-647*f_3/(466560*epsilon) - 7*f_5/(25920*epsilon) + 59*pi**4/(9331200*epsilon) + 1567/(1244160*epsilon) + 59*f_3/(77760*epsilon**2) - 127/(116640*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) - 1/(12960*epsilon**4)","7166":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","7167":"-f_3**2/(864*epsilon) + 1567*f_3/(124416*epsilon) - 55*f_5/(2592*epsilon) - 47*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 13213/(1866240*epsilon) - 47*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 29/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7168":"-f_3/(720*epsilon) - 23*f_5/(2160*epsilon) + pi**4/(518400*epsilon) + 7201/(829440*epsilon) + f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 107/(20736*epsilon**2) - f_3/(360*epsilon**3) + 67/(17280*epsilon**3) - 1/(360*epsilon**4)","7169":"17*f_3**2/(1920*epsilon) + 15653*f_3/(622080*epsilon) - f_5/(160*epsilon) - 49*f_7/(1280*epsilon) - pi**4/(9600*epsilon) - 4061/(1866240*epsilon) + pi**6/(90720*epsilon) - f_3/(80*epsilon**2) + 23*f_5/(2880*epsilon**2) + pi**4/(32400*epsilon**2) + 109/(25920*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7170":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","7171":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 49*f_7/(18*epsilon) + 1063*f_9/(324*epsilon)","7172":"-f_3**2/(4320*epsilon) - 487*f_3/(20736*epsilon) + 7*f_5/(405*epsilon) - pi**4/(43200*epsilon) + pi**6/(326592*epsilon) + 125411/(16796160*epsilon) - 11*f_3/(5760*epsilon**2) + f_5/(432*epsilon**2) - 12301/(22394880*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 42311/(7464960*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","7173":"19*f_3**2/(3456*epsilon) + 3907*f_3/(622080*epsilon) - 341*f_5/(25920*epsilon) - 10277/(8957952*epsilon) - pi**4/(1555200*epsilon) + pi**6/(3265920*epsilon) + 427*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 2579/(746496*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 6311/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","7174":"-269*f_3**2/(2880*epsilon) + 3215*f_3/(31104*epsilon) - 133*f_5/(8640*epsilon) - 1871/(93312*epsilon) - 17*pi**4/(622080*epsilon) + pi**6/(181440*epsilon) - 17*f_3/(5184*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 187/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","7175":"-17*f_3**2/(2880*epsilon) - 3181*f_3/(622080*epsilon) + 35*f_5/(3456*epsilon) - 119*pi**4/(6220800*epsilon) + 4159/(1866240*epsilon) + pi**6/(272160*epsilon) - 119*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 43/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7176":"4303/(11197440*epsilon) - 1901/(14929920*epsilon**2) - 1007/(1244160*epsilon**3) + 53/(103680*epsilon**4) - 1/(8640*epsilon**5)","7177":"-61*f_3**2/(17280*epsilon) - 15307*f_3/(622080*epsilon) + 793*f_5/(25920*epsilon) - 7*pi**4/(172800*epsilon) + pi**6/(3265920*epsilon) + 2363/(373248*epsilon) - 7*f_3/(1440*epsilon**2) - f_5/(8640*epsilon**2) + 1/(576*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7178":"7*f_3**2/(60*epsilon) - 40871*f_3/(311040*epsilon) - 71*f_5/(2880*epsilon) - 19*pi**6/(544320*epsilon) - 887*pi**4/(3110400*epsilon) + 684919/(7464960*epsilon) - 787*f_3/(12960*epsilon**2) + 17*f_5/(240*epsilon**2) - 481/(77760*epsilon**2) + 53*pi**4/(129600*epsilon**2) + 53*f_3/(1080*epsilon**3) - 1057/(25920*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 19/(1080*epsilon**4) - 1/(360*epsilon**5)","7179":"-1477*f_3/(77760*epsilon) - 37*f_5/(8640*epsilon) - pi**4/(388800*epsilon) + 1699523/(100776960*epsilon) + 481*f_3/(25920*epsilon**2) - 326657/(33592320*epsilon**2) + pi**4/(129600*epsilon**2) - 13*f_3/(2160*epsilon**3) - 8921/(5598720*epsilon**3) + 1789/(466560*epsilon**4) - 67/(38880*epsilon**5) + 1/(3240*epsilon**6)","7180":"371*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 163*f_3/(5184*epsilon) - 497*f_5/(5184*epsilon) + f_7/(216*epsilon) - 77*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 77*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7181":"-f_3**2/(5760*epsilon) - 3077*f_3/(1244160*epsilon) + 17*f_5/(34560*epsilon) - 11*pi**4/(2488320*epsilon) + 9959/(11197440*epsilon) + pi**6/(362880*epsilon) - 11*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(115200*epsilon**2) - 133/(3732480*epsilon**2) - f_3/(960*epsilon**3) - 47/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","7182":"-17*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 1193*f_3/(51840*epsilon) - 13*f_5/(8640*epsilon) - f_7/(48*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7183":"7*f_3/(4320*epsilon) + 257/(155520*epsilon) + 2873/(2488320*epsilon**2) + 407/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","7184":"f_3**2/(384*epsilon) - 10891*f_3/(622080*epsilon) + 13*f_5/(720*epsilon) - pi**6/(136080*epsilon) + pi**4/(518400*epsilon) + 2363/(373248*epsilon) + f_3/(4320*epsilon**2) - 17*f_5/(2880*epsilon**2) + 1/(576*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7185":"11*f_3/(4320*epsilon) + 7/(4860*epsilon) + 2297/(2488320*epsilon**2) + 407/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","7186":"71*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 331*f_3/(25920*epsilon) + 13*f_5/(1728*epsilon) - 19*f_7/(432*epsilon) - 137*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 137*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7187":"37*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 169*f_3/(8640*epsilon) - 25*f_5/(576*epsilon) - 5*f_7/(432*epsilon) - 89*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 89*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7188":"-191*f_3**2/(12960*epsilon) - 53*f_3/(3456*epsilon) + pi**4*f_3/(12960*epsilon) + 1531*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7189":"-17*f_3**2/(8640*epsilon) - 593*f_3/(124416*epsilon) + 115*f_5/(10368*epsilon) - 19*pi**6/(1632960*epsilon) - 3023/(1866240*epsilon) + 77*pi**4/(1244160*epsilon) + 77*f_3/(10368*epsilon**2) - 41*f_5/(4320*epsilon**2) - 17/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7190":"-11*f_3**2/(51840*epsilon) + 1703*f_3/(622080*epsilon) + 107*f_5/(77760*epsilon) - 1741/(1866240*epsilon) - pi**6/(9797760*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 31/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + 7/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7191":"439*f_3/(207360*epsilon) - f_5/(17280*epsilon) - 4247/(5598720*epsilon) + pi**4/(138240*epsilon) + f_3/(1152*epsilon**2) - pi**4/(172800*epsilon**2) + 53/(93312*epsilon**2) - f_3/(1440*epsilon**3) - 10183/(2488320*epsilon**3) - 143/(41472*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","7192":"-119*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 391*f_3/(17280*epsilon) - 29*f_5/(25920*epsilon) - f_7/(216*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7193":"293*f_3**2/(12960*epsilon) - 31*f_3/(2880*epsilon) - pi**4*f_3/(12960*epsilon) - 271*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7194":"-f_3**2/(11520*epsilon) - 3323*f_3/(1244160*epsilon) + f_5/(768*epsilon) - 49*pi**4/(3110400*epsilon) + pi**6/(1088640*epsilon) + 2789/(622080*epsilon) - 227*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(138240*epsilon**2) + 8761/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 289/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","7195":"-29*f_3**2/(576*epsilon) - 53447*f_3/(103680*epsilon) + 4327*f_5/(8640*epsilon) - 29*pi**4/(259200*epsilon) + 31*pi**6/(544320*epsilon) + 38969/(311040*epsilon) + 457*f_3/(1728*epsilon**2) - 319*f_5/(1440*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","7196":"-f_3**2/(4320*epsilon) - 1069*f_3/(69120*epsilon) + 1621*f_5/(103680*epsilon) - 17*pi**4/(414720*epsilon) + 355613/(134369280*epsilon) + pi**6/(326592*epsilon) - 29*f_3/(17280*epsilon**2) + f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 113453/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 3889/(1866240*epsilon**3) - 1559/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","7197":"-f_3**2/(160*epsilon) + 881*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) + 121/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 31/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","7198":"85*f_3/(20736*epsilon) + 7*f_5/(17280*epsilon) - 17171/(14929920*epsilon) - 7*pi**4/(622080*epsilon) - 7*f_3/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 47/(20736*epsilon**2) + f_3/(4320*epsilon**3) - 169/(103680*epsilon**3) + 1/(2160*epsilon**4)","7199":"389*f_3/(51840*epsilon) + 23*f_5/(12960*epsilon) - 39119/(14929920*epsilon) - pi**4/(48600*epsilon) - f_3/(405*epsilon**2) + pi**4/(259200*epsilon**2) + 53/(19440*epsilon**2) + f_3/(2160*epsilon**3) - 7/(3840*epsilon**3) + 1/(2160*epsilon**4)","7200":"-f_3**2/(3840*epsilon) + 2113*f_3/(1244160*epsilon) - pi**6/(725760*epsilon) - pi**4/(77760*epsilon) + 85/(31104*epsilon) - 31*f_3/(41472*epsilon**2) - 7*f_5/(5760*epsilon**2) - pi**4/(138240*epsilon**2) + 11209/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 193/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","7201":"17*f_3**2/(1440*epsilon) - 4199*f_3/(207360*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(1080*epsilon) + 6767/(4976640*epsilon) + 37*pi**4/(414720*epsilon) - f_3**2/(360*epsilon**2) + 37*f_3/(3456*epsilon**2) - 667/(103680*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 11/(2304*epsilon**3) - 1/(720*epsilon**4)","7202":"497*f_3/(103680*epsilon) + 7*f_5/(17280*epsilon) - 7*pi**4/(622080*epsilon) - 5939/(14929920*epsilon) - 7*f_3/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 211/(103680*epsilon**2) + f_3/(4320*epsilon**3) - 169/(103680*epsilon**3) + 1/(2160*epsilon**4)","7203":"f_3**2/(90*epsilon) - f_3/(48*epsilon) + 139/(69120*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 19/(3456*epsilon**2) + 1/(480*epsilon**3)","7204":"-41*f_3**2/(1620*epsilon) - 299*f_3/(17280*epsilon) + pi**4*f_3/(25920*epsilon) + 709*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 13*pi**6/(489888*epsilon) + 5*pi**4/(62208*epsilon) + f_3**2/(432*epsilon**2) + 25*f_3/(2592*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7205":"1157*f_3/(207360*epsilon) + 19*f_5/(4320*epsilon) - 171737/(17915904*epsilon) + pi**4/(3110400*epsilon) + 47*f_3/(51840*epsilon**2) - 128233/(67184640*epsilon**2) - pi**4/(259200*epsilon**2) - 17*f_3/(4320*epsilon**3) + 36163/(5598720*epsilon**3) - 1/(155520*epsilon**4) - 137/(38880*epsilon**5) + 1/(648*epsilon**6)","7206":"-7*f_3**2/(4320*epsilon) - 563*f_3/(69120*epsilon) + 79*f_5/(103680*epsilon) - 5*pi**4/(82944*epsilon) + pi**6/(326592*epsilon) + 1759793/(134369280*epsilon) - f_3/(5760*epsilon**2) + f_5/(432*epsilon**2) - 199891/(44789760*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 7*f_3/(2880*epsilon**3) - 619/(373248*epsilon**3) - 983/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","7207":"37309/(14929920*epsilon) + 319/(77760*epsilon**2) - 23/(103680*epsilon**3) - 17/(4320*epsilon**4) + 1/(360*epsilon**5)","7208":"-181*f_3/(207360*epsilon) - f_5/(1440*epsilon) - 5977/(22394880*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 4051/(7464960*epsilon**2) - f_3/(720*epsilon**3) - 869/(1244160*epsilon**3) - 293/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","7209":"-19*f_3/(34560*epsilon) + pi**4/(69120*epsilon) + 263339/(134369280*epsilon) + f_3/(576*epsilon**2) - 6097/(2799360*epsilon**2) - 3457/(933120*epsilon**3) + 41/(9720*epsilon**4) + 11/(1296*epsilon**5) - 1/(108*epsilon**6)","7210":"-11*f_3**2/(8*epsilon) - 287*f_3*f_5/(60*epsilon) + pi**4*f_3/(200*epsilon) + 273*f_3_5/(40*epsilon) + 3283*f_7/(1152*epsilon) - 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","7211":"-f_3**2/(144*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7553*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7212":"2383*f_3/(103680*epsilon) - 143*f_5/(8640*epsilon) - 3967/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 2/(405*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7213":"-1697*f_3/(103680*epsilon) + 257*f_5/(8640*epsilon) - 3967/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 2/(405*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7214":"53*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 131*f_5/(1296*epsilon) - 7*f_7/(240*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7215":"-13*f_3**2/(5760*epsilon) + 11833*f_3/(622080*epsilon) - f_5/(90*epsilon) - 1927/(93312*epsilon) + pi**6/(362880*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) + 7*f_5/(2880*epsilon**2) - 9907/(2488320*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 199/(13824*epsilon**3) + f_3/(720*epsilon**4) - 121/(17280*epsilon**4) + 1/(480*epsilon**5)","7216":"17*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) - 11*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 17*f_5/(432*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7217":"7*f_3**2/(360*epsilon) - 19*f_3*f_5/(240*epsilon) - 41*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(48*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7218":"77*f_3**2/(45*epsilon) - 121*f_3*f_5/(36*epsilon) - pi**4*f_3/(225*epsilon) + 6*f_3_5/epsilon - 1631*f_7/(540*epsilon) - 799*pi**8/(3402000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","7219":"-f_3**2/(90*epsilon) + pi**4*f_3/(1800*epsilon) + f_3/(18*epsilon) + 43*f_5/(216*epsilon) - 343*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7220":"329*f_3**2/(360*epsilon) - 2*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 275*f_5/(432*epsilon) - 8393*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","7221":"-181*f_3/(207360*epsilon) - f_5/(1440*epsilon) - 13511/(44789760*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 3169/(7464960*epsilon**2) - f_3/(720*epsilon**3) - 833/(1244160*epsilon**3) - 257/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","7222":"-77*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 3211*f_3/(155520*epsilon) - 1249*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 251*pi**4/(4665600*epsilon) + 41*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 251*f_3/(38880*epsilon**2) + 41*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7223":"-f_3**2/(24*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 569*f_5/(2592*epsilon) - 9121*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7224":"f_3/(648*epsilon) - 389249/(67184640*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 132433/(22394880*epsilon**2) - 4699/(1866240*epsilon**3) + 19/(31104*epsilon**4) - 1/(12960*epsilon**5)","7225":"-13*f_3**2/(144*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 199*f_5/(2592*epsilon) + 2933*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7226":"-5*f_3**2/(2592*epsilon) - 7193*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 59*f_5/(810*epsilon) + 2123*f_7/(17280*epsilon) - 47*pi**6/(979776*epsilon) + 73*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 73*f_3/(2592*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7227":"-29*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 131*f_3/(1080*epsilon) + 5*f_5/(144*epsilon) - 77*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","7228":"17*f_3**2/(432*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 289*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 73*f_5/(432*epsilon) - 1477*f_7/(3840*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7229":"-19*f_3**2/(960*epsilon) + 23587*f_3/(77760*epsilon) - 1033*f_5/(4320*epsilon) - 878729/(7464960*epsilon) - 67*pi**4/(622080*epsilon) + pi**6/(45360*epsilon) - 715*f_3/(5184*epsilon**2) + 23*f_5/(1440*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 14839/(155520*epsilon**2) + 11*f_3/(1080*epsilon**3) - 757/(25920*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","7230":"17*f_3**2/(40*epsilon) - 3*f_3*f_5/(20*epsilon) - 233*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 21*f_5/(16*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","7231":"13*f_3**2/(240*epsilon) - 39359*f_3/(311040*epsilon) + 49*f_5/(720*epsilon) - 76103/(7464960*epsilon) - 293*pi**4/(3110400*epsilon) + pi**6/(68040*epsilon) - 293*f_3/(25920*epsilon**2) + f_5/(120*epsilon**2) - 247/(19440*epsilon**2) + pi**4/(4050*epsilon**2) + 4*f_3/(135*epsilon**3) - 851/(51840*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 41/(2160*epsilon**4) - 1/(180*epsilon**5)","7232":"-5311*f_3/(311040*epsilon) - 25*f_5/(5184*epsilon) + 211*pi**4/(9331200*epsilon) + 5399693/(403107840*epsilon) + 1631*f_3/(155520*epsilon**2) - pi**4/(48600*epsilon**2) - 64253/(67184640*epsilon**2) - 17*f_3/(12960*epsilon**3) - 16849/(2799360*epsilon**3) + 529/(116640*epsilon**4) - 17/(9720*epsilon**5) + 1/(3240*epsilon**6)","7233":"17*f_3**2/(432*epsilon) - pi**4*f_3/(21600*epsilon) + 1339*f_3/(2592*epsilon) - 8063*f_5/(12960*epsilon) - 247*f_7/(480*epsilon) - 7*pi**6/(23328*epsilon) + 73*pi**4/(64800*epsilon) + 62981/(103680*epsilon) - f_3**2/(360*epsilon**2) + 809*f_3/(4320*epsilon**2) - 143*f_5/(432*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 1303/(17280*epsilon**2) - 19*f_3/(90*epsilon**3) + 4*f_5/(9*epsilon**3) - 41/(240*epsilon**3) + 1/(30*epsilon**4)","7234":"11*f_3**2/(15*epsilon) - 11*f_3*f_5/(40*epsilon) + 41*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 65*f_5/(36*epsilon) - 7301*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7235":"-f_3**2/(45*epsilon) - 3*f_3*f_5/(80*epsilon) - 11*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 61*f_5/(432*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7236":"73*f_3**2/(12960*epsilon) - 2671*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 3161*f_5/(25920*epsilon) - 281*f_7/(5760*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7237":"-13*f_3**2/(1440*epsilon) + 7*f_3*f_5/(120*epsilon) + 1613*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 617*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 13/(5760*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7238":"-55*f_3**2/(432*epsilon) - 4249*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 1031*f_5/(2592*epsilon) + 109*f_7/(480*epsilon) - 19*pi**6/(163296*epsilon) + 137*pi**4/(129600*epsilon) - 2*f_3**2/(45*epsilon**2) + 151*f_3/(540*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","7239":"-131*f_3**2/(2880*epsilon) - 3359*f_3/(103680*epsilon) - 4183*f_5/(8640*epsilon) + 49*f_7/(80*epsilon) - pi**6/(136080*epsilon) - 383/(62208*epsilon) + pi**4/(259200*epsilon) + 29*f_3/(8640*epsilon**2) + 31*f_5/(1440*epsilon**2) - pi**4/(5400*epsilon**2) - 221/(25920*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","7240":"-17*f_3**2/(60*epsilon) + 3*f_3*f_5/(5*epsilon) + 5*f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(12*epsilon) - 2303*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7241":"-163*f_3**2/(1080*epsilon) - 2647*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 215*f_5/(2592*epsilon) + 1213*f_7/(2880*epsilon) - pi**6/(10206*epsilon) + 13*pi**4/(25920*epsilon) - f_3**2/(360*epsilon**2) + 13*f_3/(216*epsilon**2) - 2*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","7242":"-23*f_3**2/(45*epsilon) - 31*f_3/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 157*f_5/(216*epsilon) + 637*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7243":"-37*f_3**2/(3240*epsilon) - 17*f_3/(640*epsilon) + pi**4*f_3/(25920*epsilon) + 589*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 13*pi**6/(489888*epsilon) + 5*pi**4/(62208*epsilon) + f_3**2/(432*epsilon**2) + 25*f_3/(2592*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7244":"-41*f_3**2/(1440*epsilon) + 19*f_3*f_5/(240*epsilon) + 323*f_3/(1920*epsilon) - 3*f_3_5/(80*epsilon) + 1051*f_5/(8640*epsilon) - 833*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 131*pi**4/(518400*epsilon) - 419/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 131*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 59/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","7245":"197*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 85*f_3/(3456*epsilon) - 391*f_5/(8640*epsilon) - 23*f_7/(8640*epsilon) - 1943/(124416*epsilon) + 47*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 47*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 13/(10368*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 11/(1440*epsilon**3) - 1/(360*epsilon**4)","7246":"-367*f_3/(23040*epsilon) + 211*f_5/(11520*epsilon) - 7*pi**4/(2073600*epsilon) + 304729/(89579520*epsilon) + 83*f_3/(34560*epsilon**2) - 9277/(3732480*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(480*epsilon**3) - 1057/(622080*epsilon**3) + 43/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","7247":"-77*f_3/(155520*epsilon) + f_5/(51840*epsilon) - pi**4/(345600*epsilon) + 37169/(161243136*epsilon) - f_3/(2880*epsilon**2) - 4313/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 1157/(1119744*epsilon**3) + 47/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","7248":"f_3**2/(60*epsilon) - 7*f_3*f_5/(120*epsilon) + 7*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(216*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7249":"-f_3**2/(540*epsilon) + 1549*f_3/(25920*epsilon) - 73*f_5/(648*epsilon) - 7*pi**4/(259200*epsilon) + pi**6/(40824*epsilon) + 2897/(103680*epsilon) - 11*f_3/(1080*epsilon**2) + f_5/(54*epsilon**2) - 1/(80*epsilon**2) + 1/(360*epsilon**3)","7250":"13*f_3**2/(1080*epsilon) + 49*f_3/(25920*epsilon) - 43*f_5/(648*epsilon) - 7*pi**4/(259200*epsilon) + pi**6/(40824*epsilon) + 2897/(103680*epsilon) - 11*f_3/(1080*epsilon**2) + f_5/(54*epsilon**2) - 1/(80*epsilon**2) + 1/(360*epsilon**3)","7251":"37*f_3/(12960*epsilon) - 53*f_5/(17280*epsilon) - 312641/(33592320*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - pi**4/(57600*epsilon**2) - 14353/(22394880*epsilon**2) - f_3/(480*epsilon**3) + 98471/(7464960*epsilon**3) - 6503/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","7252":"-11*f_3**2/(360*epsilon) + 7*f_3*f_5/(120*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 341*f_5/(2592*epsilon) - 4543*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7253":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","7254":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 7*f_5/(6*epsilon) - 14*f_7/(9*epsilon) + 1063*f_9/(324*epsilon)","7255":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","7256":"-f_3**2/(135*epsilon) + f_3/(648*epsilon) + 5*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7257":"-13*f_3/(1152*epsilon) - 121*f_5/(25920*epsilon) + 151/(155520*epsilon) + 41*pi**4/(1555200*epsilon) + 41*f_3/(12960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(7776*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7258":"7*f_3**2/(1080*epsilon) + 5*f_3/(81*epsilon) - 55*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7259":"f_3**2/(180*epsilon) + pi**4*f_3/(1800*epsilon) + f_3/(18*epsilon) + 13*f_5/(54*epsilon) - 49*f_7/(160*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7260":"71*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 1001*f_3/(2592*epsilon) - 1733*f_5/(2592*epsilon) + 359*f_7/(1440*epsilon) - 5*pi**6/(23328*epsilon) + 373/(5184*epsilon) + 151*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 151*f_3/(1080*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) - 13/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","7261":"773*f_3/(51840*epsilon) + 41*f_5/(25920*epsilon) - 152401/(7464960*epsilon) - 47*pi**4/(1555200*epsilon) - 47*f_3/(12960*epsilon**2) + pi**4/(259200*epsilon**2) + 619/(69120*epsilon**2) + f_3/(2160*epsilon**3) - 103/(51840*epsilon**3) + 1/(4320*epsilon**4)","7262":"49*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 2891*f_3/(25920*epsilon) - 83*f_5/(576*epsilon) - 19*f_7/(864*epsilon) - 193*pi**4/(777600*epsilon) + 25*pi**6/(489888*epsilon) - f_3**2/(432*epsilon**2) - 193*f_3/(6480*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","7263":"-41*f_3**2/(2160*epsilon) + 19*f_3*f_5/(240*epsilon) - 59*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(108*epsilon) - 3829*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7264":"f_3**2/(48*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 199*f_5/(2592*epsilon) + 6839*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7265":"-f_3**2/(20*epsilon) - 61*f_3/(540*epsilon) + 47*f_5/(216*epsilon) - pi**6/(27216*epsilon) + pi**4/(5400*epsilon) + f_3/(45*epsilon**2) - f_5/(36*epsilon**2)","7266":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","7267":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","7268":"-49*f_3/(2592*epsilon) - 25*f_5/(1728*epsilon) + 7*pi**4/(3110400*epsilon) + 181063/(6718464*epsilon) + 59*f_3/(51840*epsilon**2) + 29791/(22394880*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(864*epsilon**3) + 3617/(933120*epsilon**3) - 215/(15552*epsilon**4) + 83/(6480*epsilon**5) - 1/(216*epsilon**6)","7269":"1027*f_3/(34560*epsilon) + 25*f_5/(1728*epsilon) - 4916663/(134369280*epsilon) - 103*pi**4/(3110400*epsilon) - 1427*f_3/(51840*epsilon**2) + pi**4/(16200*epsilon**2) + 343061/(22394880*epsilon**2) + 17*f_3/(4320*epsilon**3) + 1277/(186624*epsilon**3) - 343/(38880*epsilon**4) + 7/(1620*epsilon**5) - 1/(1080*epsilon**6)","7270":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","7271":"-f_3**2/(135*epsilon) + f_3/(648*epsilon) + 5*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7272":"11*f_3**2/(540*epsilon) + 79*f_3/(648*epsilon) - 115*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7273":"361*f_3/(103680*epsilon) + 17*f_5/(25920*epsilon) - 7*pi**4/(259200*epsilon) - 9659/(3732480*epsilon) - 7*f_3/(2160*epsilon**2) + pi**4/(129600*epsilon**2) + 83/(25920*epsilon**2) + f_3/(1080*epsilon**3) - 17/(12960*epsilon**3) + 1/(4320*epsilon**4)","7274":"-19*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 167/(9953280*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 157/(44789760*epsilon**2) - f_3/(51840*epsilon**3) + 127/(8957952*epsilon**3) - 269/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","7275":"13*f_3**2/(103680*epsilon) - 1253*f_3/(2488320*epsilon) + 7*f_5/(41472*epsilon) - pi**6/(9797760*epsilon) + 1937/(14929920*epsilon) + 457*pi**4/(223948800*epsilon) + 727*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 43/(248832*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","7276":"-91841/(134369280*epsilon) + 3619/(5598720*epsilon**2) - 59/(124416*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","7277":"f_3**2/epsilon + 12*f_3*f_5/epsilon - 24*f_3_5/epsilon - 21*f_7/(8*epsilon) + 14*f_9/(3*epsilon) + 29*pi**8/(23625*epsilon)","7278":"4*f_3**3/(3*epsilon) + f_3**2/epsilon - 3*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 281*f_9/(108*epsilon)","7279":"97*f_3**2/(960*epsilon) - 19313*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) + pi**6/(181440*epsilon) + 1781/(116640*epsilon) + 671*pi**4/(3110400*epsilon) + 671*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 407/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 1/(1620*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","7280":"-2*f_3/(9*epsilon) - 7*f_5/(9*epsilon) + 49*f_7/(80*epsilon) + 23/(72*epsilon) + 1/(30*epsilon**2)","7281":"59*f_3**2/(60*epsilon) - 21*f_3*f_5/(40*epsilon) + 31*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 73*f_5/(36*epsilon) - 7301*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7282":"23*f_3**2/(90*epsilon) - 1363*f_3/(3240*epsilon) - pi**4*f_3/(1800*epsilon) - 7*f_5/(360*epsilon) + 19*pi**4/(25920*epsilon) + 937/(9720*epsilon) - 4*f_3**2/(45*epsilon**2) + f_3/(8*epsilon**2) - 91/(3240*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","7283":"-3*f_3**2/(20*epsilon) + pi**4*f_3/(3600*epsilon) + 21487*f_3/(51840*epsilon) + 107*f_5/(1440*epsilon) - 111641/(311040*epsilon) - 83*pi**4/(518400*epsilon) + 2*f_3**2/(45*epsilon**2) - 449*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 119/(540*epsilon**2) + f_3/(20*epsilon**3) - 37/(720*epsilon**3) + 1/(180*epsilon**4)","7284":"17*f_3**2/(432*epsilon) - pi**4*f_3/(21600*epsilon) + 1339*f_3/(2592*epsilon) - 8063*f_5/(12960*epsilon) - 247*f_7/(480*epsilon) - 7*pi**6/(23328*epsilon) + 73*pi**4/(64800*epsilon) + 62981/(103680*epsilon) - f_3**2/(360*epsilon**2) + 809*f_3/(4320*epsilon**2) - 143*f_5/(432*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 1303/(17280*epsilon**2) - 19*f_3/(90*epsilon**3) + 4*f_5/(9*epsilon**3) - 41/(240*epsilon**3) + 1/(30*epsilon**4)","7285":"17*f_3**2/(432*epsilon) + 23*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 857*f_5/(2592*epsilon) - 499*f_7/(1440*epsilon) - 7*pi**6/(23328*epsilon) + 161*pi**4/(129600*epsilon) + 4771/(25920*epsilon) - f_3**2/(90*epsilon**2) + 11*f_3/(108*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) - 43/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","7286":"23*f_3**2/(180*epsilon) - 373*f_3*f_5/(90*epsilon) - pi**4*f_3/(900*epsilon) + 87*f_3_5/(10*epsilon) + 47*f_5/(36*epsilon) - 7007*f_7/(2160*epsilon) - 24641*pi**8/(68040000*epsilon) - pi**6/(2268*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","7287":"23*f_3**2/(1080*epsilon) - 301*f_3/(3240*epsilon) - pi**4*f_3/(21600*epsilon) + 929*f_5/(1620*epsilon) - 601*f_7/(1440*epsilon) - pi**6/(5832*epsilon) + 2357/(103680*epsilon) + 29*pi**4/(51840*epsilon) - f_3**2/(360*epsilon**2) + 49*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 13/(960*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(48*epsilon**3) + 1/(120*epsilon**4)","7288":"-f_3**2/(432*epsilon) - 11309*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 703*f_5/(1296*epsilon) + 67*f_7/(480*epsilon) - 1627/(8640*epsilon) - 49*pi**4/(129600*epsilon) + 5*pi**6/(163296*epsilon) - f_3**2/(90*epsilon**2) + 1421*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 433/(3456*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 1/(18*epsilon**3) + 1/(60*epsilon**4)","7289":"-49*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - 299*f_3/(270*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 37*f_5/(24*epsilon) + 5201*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","7290":"-f_3**2/(8640*epsilon) - 12709*f_3/(622080*epsilon) + 305*f_5/(10368*epsilon) - 29*pi**6/(1632960*epsilon) + 659/(373248*epsilon) + 25*pi**4/(248832*epsilon) + 125*f_3/(10368*epsilon**2) - 61*f_5/(4320*epsilon**2) + 149/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7291":"f_3**2/(480*epsilon) + 4807*f_3/(207360*epsilon) - 377*f_5/(17280*epsilon) - 293003/(44789760*epsilon) - 17*pi**4/(691200*epsilon) - 197*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 11033/(995328*epsilon**2) + 7*f_3/(1440*epsilon**3) - 13823/(2488320*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","7292":"-43*f_3**2/(432*epsilon) + 17*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 109*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) - f_5/(216*epsilon) - 2443*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7293":"11*f_3**2/(540*epsilon) + 79*f_3/(648*epsilon) - 115*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7294":"-f_3**2/(432*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 49*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 1141*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7295":"f_3**2/(30*epsilon) - f_3*f_5/(10*epsilon) - f_3/(16*epsilon) + 3*f_3_5/(80*epsilon) - 17*f_5/(144*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7296":"37*f_3**2/(1080*epsilon) + 23*f_3/(324*epsilon) - 85*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7297":"-17*f_3**2/(5760*epsilon) + 473*f_3/(46656*epsilon) + 203*f_5/(51840*epsilon) - 67*pi**4/(1244160*epsilon) - 257/(139968*epsilon) - pi**6/(1088640*epsilon) - 67*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29/(17280*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","7298":"-17*f_3**2/(5760*epsilon) + 527*f_3/(46656*epsilon) + 203*f_5/(51840*epsilon) - 67*pi**4/(1244160*epsilon) - 311/(139968*epsilon) - pi**6/(1088640*epsilon) - 67*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29/(17280*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","7299":"-11*f_3/(1440*epsilon) + pi**4/(43200*epsilon) + 56959/(7464960*epsilon) + f_3/(360*epsilon**2) - 6607/(2488320*epsilon**2) + 299/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","7300":"1007*f_3/(207360*epsilon) + f_5/(1728*epsilon) - 516527/(44789760*epsilon) - pi**4/(138240*epsilon) - f_3/(320*epsilon**2) + pi**4/(172800*epsilon**2) + 46573/(4976640*epsilon**2) + f_3/(1440*epsilon**3) - 863/(2488320*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","7301":"259*f_3/(22394880*epsilon) - f_5/(41472*epsilon) + 401/(119439360*epsilon) + pi**4/(8957952*epsilon) - 17*f_3/(1866240*epsilon**2) - 1/(29859840*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 1/(7464960*epsilon**3) + 61/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","7302":"91*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(24883200*epsilon) + 1757/(119439360*epsilon) - 17*f_3/(622080*epsilon**2) + 257/(89579520*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1/(1492992*epsilon**3) + 5/(1119744*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","7303":"73*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 997/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 1/(2239488*epsilon**2) + f_3/(77760*epsilon**3) + 197/(44789760*epsilon**3) + 137/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","7304":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","7305":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7306":"-f_3/(22394880*epsilon) + 7*f_5/(2488320*epsilon) - 313621/(19349176320*epsilon) + pi**4/(223948800*epsilon) + 13*f_3/(2488320*epsilon**2) + pi**4/(74649600*epsilon**2) + 4399/(806215680*epsilon**2) - f_3/(155520*epsilon**3) + 203/(44789760*epsilon**3) - 403/(22394880*epsilon**4) + 67/(2799360*epsilon**5) - 1/(93312*epsilon**6)","7307":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","7308":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","7309":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","7310":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","7311":"773*f_3/(44789760*epsilon) - f_5/(138240*epsilon) - 223/(358318080*epsilon) - pi**4/(447897600*epsilon) - 17*f_3/(746496*epsilon**2) - 49/(17915904*epsilon**2) + pi**4/(7464960*epsilon**2) + f_3/(62208*epsilon**3) - 1/(497664*epsilon**3) + 43/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","7312":"73*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 997/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 1/(2239488*epsilon**2) + f_3/(77760*epsilon**3) + 197/(44789760*epsilon**3) + 137/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","7313":"-31*f_3**2/(17280*epsilon) + 9767*f_3/(622080*epsilon) - 833*f_5/(25920*epsilon) - 11*pi**6/(3265920*epsilon) + 41*pi**4/(777600*epsilon) + 24091/(1866240*epsilon) + 311*f_3/(103680*epsilon**2) - 19*f_5/(8640*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","7314":"-f_3**2/(240*epsilon) - f_3/(270*epsilon) + pi**4*f_3/(3600*epsilon) + 11*f_5/(54*epsilon) - 49*f_7/(240*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","7315":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 41*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7316":"13*f_3**2/(240*epsilon) - 19*f_3*f_5/(240*epsilon) - 257*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 7*f_5/(288*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","7317":"13*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) - 47*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 55*f_5/(864*epsilon) + 343*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","7318":"-47*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 1633*f_3/(51840*epsilon) - 583*f_5/(12960*epsilon) - 359*f_7/(51840*epsilon) - 311*pi**4/(4665600*epsilon) + 47*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 311*f_3/(38880*epsilon**2) + 47*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7319":"91*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 61*f_3/(10368*epsilon) - 889*f_5/(25920*epsilon) + 359*f_7/(8640*epsilon) - 19*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 61*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7320":"-19*f_3**2/(960*epsilon) + 14509*f_3/(51840*epsilon) - 161*f_5/(576*epsilon) - 4493/(77760*epsilon) - pi**6/(90720*epsilon) + 419*pi**4/(1036800*epsilon) - 111*f_3/(640*epsilon**2) + 23*f_5/(160*epsilon**2) + pi**4/(57600*epsilon**2) + 35/(1152*epsilon**2) - 13*f_3/(360*epsilon**3) + 1/(108*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","7321":"13*f_3**2/(30*epsilon) - 139*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) + 11*f_5/(72*epsilon) + 21*f_7/(80*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","7322":"13*f_3**2/(960*epsilon) + 113*f_3/(103680*epsilon) + 19*f_5/(320*epsilon) - 186253/(2488320*epsilon) - 19*pi**4/(103680*epsilon) - pi**6/(90720*epsilon) - 173*f_3/(8640*epsilon**2) - 17*f_5/(480*epsilon**2) + 11*pi**4/(43200*epsilon**2) + 26651/(414720*epsilon**2) + 11*f_3/(360*epsilon**3) - 1453/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 53/(2880*epsilon**4) - 1/(240*epsilon**5)","7323":"11*f_3**2/(40*epsilon) - 113*f_3/(90*epsilon) - pi**4*f_3/(600*epsilon) - 29*f_5/(18*epsilon) + 231*f_7/(80*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","7324":"19*f_3**2/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 41969*f_3/(25920*epsilon) - 3431*f_5/(6480*epsilon) - 4007*f_7/(2880*epsilon) - 49*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) + f_3**2/(9*epsilon**2) - 887*f_3/(1080*epsilon**2) + 23*f_5/(27*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7325":"-497*f_3/(155520*epsilon) + 571*f_5/(51840*epsilon) - 820549/(44789760*epsilon) + 233*pi**4/(18662400*epsilon) + 479*f_3/(155520*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 3625/(497664*epsilon**2) - 17*f_3/(12960*epsilon**3) - 859/(155520*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5) + 1/(1080*epsilon**6)","7326":"f_3/(720*epsilon) - 571*f_5/(17280*epsilon) - 269*pi**4/(6220800*epsilon) + 127975/(2985984*epsilon) - 55*f_3/(10368*epsilon**2) - 11149/(829440*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 17*f_3/(4320*epsilon**3) + 13/(51840*epsilon**3) - 31/(2880*epsilon**4) + 7/(720*epsilon**5) - 1/(360*epsilon**6)","7327":"-35*f_3/(20736*epsilon) + 571*f_5/(17280*epsilon) - 257239/(7464960*epsilon) + 347*pi**4/(6220800*epsilon) + 257*f_3/(51840*epsilon**2) - 17*pi**4/(518400*epsilon**2) + 7679/(2488320*epsilon**2) + 13*f_3/(4320*epsilon**3) - 289/(20736*epsilon**3) - 1/(160*epsilon**4) + 19/(720*epsilon**5) - 1/(72*epsilon**6)","7328":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","7329":"-253*f_3**2/(2160*epsilon) + 47*f_3/(25920*epsilon) + pi**4*f_3/(5400*epsilon) - 1481*f_5/(6480*epsilon) + 803*f_7/(1920*epsilon) - 319*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) + f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 55*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7330":"7*f_3**2/(20*epsilon) - 239*f_3/(180*epsilon) + pi**4*f_3/(600*epsilon) + 5*f_5/(72*epsilon) + 77*f_7/(80*epsilon) - pi**4/(900*epsilon) - f_3**2/(2*epsilon**2) + 2*f_3/(3*epsilon**2)","7331":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","7332":"-11*f_3**2/(36*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1169*f_5/(432*epsilon) + 4081*f_7/(1920*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","7333":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","7334":"109*f_3**2/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 6233*f_3/(25920*epsilon) + 1973*f_5/(12960*epsilon) - 3359*f_7/(5760*epsilon) - 289*pi**4/(259200*epsilon) + 19*pi**6/(163296*epsilon) + f_3**2/(36*epsilon**2) - 287*f_3/(1080*epsilon**2) + 79*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7335":"3*f_3**2/(40*epsilon) - 19*f_3*f_5/(40*epsilon) + 683*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 251*f_5/(144*epsilon) - 6517*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","7336":"-4*f_3**2/(45*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 227*f_5/(216*epsilon) - 119*f_7/(1440*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","7337":"31*f_3**2/(540*epsilon) - pi**4*f_3/(5400*epsilon) + 823*f_3/(2592*epsilon) - 391*f_5/(2592*epsilon) - 967*f_7/(5760*epsilon) - 37*pi**6/(163296*epsilon) + 37*pi**4/(25920*epsilon) - f_3**2/(36*epsilon**2) + f_3/(135*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","7338":"119*f_3**2/(12960*epsilon) - 5581*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 3413*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 257*f_3/(12960*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7339":"17*f_3**2/(60*epsilon) - 19*f_3*f_5/(40*epsilon) + 139*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 97*f_5/(72*epsilon) - 4753*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","7340":"-47*f_3**2/(1920*epsilon) + 21857*f_3/(207360*epsilon) + 49*f_5/(640*epsilon) - 49*f_7/(640*epsilon) - 127481/(995328*epsilon) - pi**4/(207360*epsilon) + pi**6/(45360*epsilon) - 1073*f_3/(17280*epsilon**2) - 19*f_5/(320*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 83531/(829440*epsilon**2) + 11*f_3/(720*epsilon**3) - 2317/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 53/(5760*epsilon**4) - 1/(480*epsilon**5)","7341":"f_3**2/(540*epsilon) - pi**4*f_3/(21600*epsilon) + 167*f_3/(2880*epsilon) - 427*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - 11047/(155520*epsilon) - pi**6/(40824*epsilon) + pi**4/(14400*epsilon) - f_3**2/(360*epsilon**2) + f_3/(120*epsilon**2) - f_5/(54*epsilon**2) - 1073/(25920*epsilon**2) - pi**4/(14400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(120*epsilon**3) + f_5/(36*epsilon**3) - 113/(2160*epsilon**3) + 19/(360*epsilon**4)","7342":"-43*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 35*f_5/(216*epsilon) - 7*f_7/(180*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7343":"47*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 10*f_5/(27*epsilon) - 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7344":"-7*f_3**2/(120*epsilon) - pi**4*f_3/(600*epsilon) + 11*f_3/(18*epsilon) - f_5/(4*epsilon) - 7*f_7/(20*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","7345":"19*f_3/(933120*epsilon) - f_5/(20736*epsilon) - 45301/(4837294080*epsilon) + 17*pi**4/(27993600*epsilon) - f_3/(23328*epsilon**2) + pi**4/(9331200*epsilon**2) + 197/(10077696*epsilon**2) + f_3/(77760*epsilon**3) - 1069/(11197440*epsilon**3) + 13/(69984*epsilon**4) - 37/(233280*epsilon**5) + 1/(19440*epsilon**6)","7346":"583*f_3/(5598720*epsilon) - 390389/(2902376448*epsilon) - 11*pi**4/(27993600*epsilon) - 11*f_3/(233280*epsilon**2) - 74357/(1209323520*epsilon**2) - 5089/(100776960*epsilon**3) + 2239/(8398080*epsilon**4) - 35/(139968*epsilon**5) + 1/(11664*epsilon**6)","7347":"-13*f_3**2/(5760*epsilon) + 11833*f_3/(622080*epsilon) - f_5/(90*epsilon) - 1927/(93312*epsilon) + pi**6/(362880*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) + 7*f_5/(2880*epsilon**2) - 9907/(2488320*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 199/(13824*epsilon**3) + f_3/(720*epsilon**4) - 121/(17280*epsilon**4) + 1/(480*epsilon**5)","7348":"4*f_3**2/(405*epsilon) - 937*f_3/(25920*epsilon) - pi**4*f_3/(8100*epsilon) + 53*f_5/(1728*epsilon) - 239*f_7/(34560*epsilon) - 41*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 41*f_3/(6480*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7349":"-31*f_3**2/(17280*epsilon) + 9767*f_3/(622080*epsilon) - 833*f_5/(25920*epsilon) - 11*pi**6/(3265920*epsilon) + 41*pi**4/(777600*epsilon) + 24091/(1866240*epsilon) + 311*f_3/(103680*epsilon**2) - 19*f_5/(8640*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","7350":"137*f_3**2/(19440*epsilon) - pi**4*f_3/(77760*epsilon) + 647*f_3/(31104*epsilon) - 1559*f_5/(38880*epsilon) - 19*f_7/(2592*epsilon) - 251*pi**4/(4665600*epsilon) + 11*pi**6/(734832*epsilon) - f_3**2/(1296*epsilon**2) - 251*f_3/(38880*epsilon**2) + 11*f_5/(972*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7351":"f_3**2/(162*epsilon) - 497*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 43*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 101*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 101*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7352":"121*f_3**2/(1080*epsilon) - 5047*f_3/(25920*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 47*f_5/(3240*epsilon) - 23*f_7/(240*epsilon) - 409*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) - 2*f_3**2/(9*epsilon**2) + 13*f_3/(1080*epsilon**2) + 8*f_5/(27*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7353":"-83*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 251*f_3/(17280*epsilon) - 59*f_5/(4320*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(61236*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) - 59*f_3/(12960*epsilon**2) - f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7354":"-17*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) + 19*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 245*f_5/(864*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","7355":"-13*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 17*f_3/(648*epsilon) - 499*f_5/(12960*epsilon) - 359*f_7/(17280*epsilon) - 17*pi**4/(155520*epsilon) + 781/(124416*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 17*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 7/(2592*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(288*epsilon**3) - 1/(720*epsilon**4)","7356":"-1427*f_3/(207360*epsilon) + 61*f_5/(34560*epsilon) - pi**4/(691200*epsilon) + 626767/(67184640*epsilon) - 7*f_3/(11520*epsilon**2) + 6001/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(480*epsilon**3) - 3839/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7357":"43*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 901*f_3/(25920*epsilon) - 335*f_5/(5184*epsilon) - 317*f_7/(8640*epsilon) - 263*pi**4/(777600*epsilon) + 85*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 263*f_3/(6480*epsilon**2) + 85*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7358":"41*f_3/(38880*epsilon) - 1023709/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 40807/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1121/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","7359":"31189/(29859840*epsilon) + 137/(77760*epsilon**2) - 19/(41472*epsilon**3) - 17/(8640*epsilon**4) + 1/(720*epsilon**5)","7360":"-41*f_3**2/(2880*epsilon) + pi**4*f_3/(14400*epsilon) + 29*f_3/(864*epsilon) + 239*f_5/(17280*epsilon) - 199*f_7/(11520*epsilon) - 25*pi**6/(653184*epsilon) + 13*pi**4/(129600*epsilon) + f_3**2/(240*epsilon**2) + 13*f_3/(1080*epsilon**2) - 25*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","7361":"-11*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) + 71653/(268738560*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 8285/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3773/(1866240*epsilon**3) + 43/(62208*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","7362":"13*f_3**2/(1920*epsilon) - 1523*f_3/(311040*epsilon) + f_5/(240*epsilon) - 31093/(4976640*epsilon) - pi**6/(181440*epsilon) + 233*pi**4/(6220800*epsilon) + 233*f_3/(51840*epsilon**2) - f_5/(320*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 623/(103680*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(28800*epsilon**3) + 19/(3840*epsilon**3) + f_3/(240*epsilon**4) - 1/(135*epsilon**4) + 1/(360*epsilon**5)","7363":"-161*f_3**2/(12960*epsilon) - 511*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 7*f_5/(8640*epsilon) + 19*f_7/(432*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7364":"-869*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) - 107849/(67184640*epsilon) - pi**4/(259200*epsilon) - 61*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 90673/(22394880*epsilon**2) + 7*f_3/(1440*epsilon**3) - 1463/(466560*epsilon**3) - 857/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7365":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 269*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 113*f_5/(960*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 73/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7366":"f_3/(2160*epsilon) + 941/(559872*epsilon) + 3389/(1866240*epsilon**2) - 7/(3888*epsilon**3) - 5/(2592*epsilon**4) + 1/(540*epsilon**5)","7367":"29*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 509*f_5/(2592*epsilon) - 8743*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7368":"-19*f_3**2/(17280*epsilon) - 289*f_3/(622080*epsilon) - 323*f_5/(25920*epsilon) + 31*pi**4/(1555200*epsilon) + 4453/(1866240*epsilon) + 19*pi**6/(3265920*epsilon) - 97*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) - 217/(62208*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 11/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","7369":"-31*f_3/(216*epsilon) - f_5/(108*epsilon) + 49*f_7/(320*epsilon) + 13/(432*epsilon) - 1/(180*epsilon**2)","7370":"37*f_3/(12960*epsilon) - 53*f_5/(17280*epsilon) - 312641/(33592320*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - pi**4/(57600*epsilon**2) - 14353/(22394880*epsilon**2) - f_3/(480*epsilon**3) + 98471/(7464960*epsilon**3) - 6503/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","7371":"-401*f_3/(51840*epsilon) - 47*f_5/(8640*epsilon) + 41*pi**4/(1555200*epsilon) + 631/(155520*epsilon) + 41*f_3/(12960*epsilon**2) - 41/(38880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7372":"-19*f_3**2/(17280*epsilon) - 289*f_3/(622080*epsilon) - 323*f_5/(25920*epsilon) + 31*pi**4/(1555200*epsilon) + 4453/(1866240*epsilon) + 19*pi**6/(3265920*epsilon) - 97*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) - 217/(62208*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 11/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","7373":"-17*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 6371*f_3/(155520*epsilon) - 2159*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 371*pi**4/(4665600*epsilon) + 53*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 371*f_3/(38880*epsilon**2) + 53*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7374":"29*f_3**2/(810*epsilon) - 3083*f_3/(17280*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 1567*f_5/(6480*epsilon) - 901*f_7/(17280*epsilon) - pi**6/(17496*epsilon) + 97*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 97*f_3/(2592*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7375":"f_3/(2160*epsilon) + 941/(559872*epsilon) + 3389/(1866240*epsilon**2) - 7/(3888*epsilon**3) - 5/(2592*epsilon**4) + 1/(540*epsilon**5)","7376":"-83*f_3/(155520*epsilon) + pi**4/(777600*epsilon) + 60929/(161243136*epsilon) + f_3/(6480*epsilon**2) - 10793/(67184640*epsilon**2) + 4273/(5598720*epsilon**3) + 31/(93312*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","7377":"173*f_3/(17280*epsilon) + 7*f_5/(4320*epsilon) - 4619/(1866240*epsilon) - pi**4/(62208*epsilon) - 5*f_3/(2592*epsilon**2) - 143/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) + 13/(12960*epsilon**3) - 1/(1080*epsilon**4)","7378":"-101*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 383*f_3/(17280*epsilon) + 89*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7379":"f_3**2/(48*epsilon) + 143*f_3/(34560*epsilon) + 307*f_5/(5760*epsilon) - 15293/(165888*epsilon) + 77*pi**4/(345600*epsilon) - 71*f_3/(2880*epsilon**2) + f_5/(24*epsilon**2) - 11*pi**4/(57600*epsilon**2) + 1697/(55296*epsilon**2) - 11*f_3/(480*epsilon**3) + 359/(11520*epsilon**3) - 37/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","7380":"-2981*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + 91*pi**4/(6220800*epsilon) + 239033/(89579520*epsilon) + 91*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 24301/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 1583/(622080*epsilon**3) - 349/(34560*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","7381":"343*f_3**2/(2160*epsilon) - 10147*f_3/(12960*epsilon) + 17*pi**4*f_3/(21600*epsilon) + 2003*f_5/(2592*epsilon) + 17*f_7/(288*epsilon) - 73*pi**6/(163296*epsilon) + 121*pi**4/(64800*epsilon) + 17*f_3**2/(360*epsilon**2) + 121*f_3/(540*epsilon**2) - 73*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","7382":"-19*f_3/(1728*epsilon) - 41*f_5/(1440*epsilon) + 113/(25920*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(14400*epsilon**2) - 1/(2160*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","7383":"11*f_3**2/(960*epsilon) + 17731*f_3/(155520*epsilon) - 1963*f_5/(8640*epsilon) - 25*pi**4/(124416*epsilon) + 27671/(466560*epsilon) + pi**6/(11340*epsilon) - 125*f_3/(5184*epsilon**2) + 97*f_5/(1440*epsilon**2) - 265/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","7384":"497*f_3**2/(2160*epsilon) - 3811*f_3/(25920*epsilon) - 11*pi**4*f_3/(21600*epsilon) - 443*f_5/(1620*epsilon) + 27*f_7/(320*epsilon) - 11*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","7385":"3079*f_3/(103680*epsilon) + 857*f_5/(34560*epsilon) - 49*f_7/(960*epsilon) - 1214831/(134369280*epsilon) + 29*pi**4/(622080*epsilon) - 7*f_3/(20736*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 32623/(4478976*epsilon**2) + f_3/(4320*epsilon**3) - 3547/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","7386":"-23*f_3**2/(4320*epsilon) + 1691*f_3/(622080*epsilon) + f_5/(5184*epsilon) + 49*pi**4/(6220800*epsilon) + 3673/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 301/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7387":"-53*f_3**2/(1440*epsilon) - 18607*f_3/(103680*epsilon) - 181*f_5/(1728*epsilon) + 49*f_7/(128*epsilon) - 4573/(62208*epsilon) - pi**6/(68040*epsilon) + 539*pi**4/(1036800*epsilon) + 289*f_3/(8640*epsilon**2) - 29*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 59/(5184*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 59/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","7388":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","7389":"f_3**2/(45*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 49*f_5/(54*epsilon) - 539*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7390":"-341*f_3**2/(12960*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 3257*f_3/(51840*epsilon) - 1769*f_5/(25920*epsilon) + 317*f_7/(8640*epsilon) - 31*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) + 61*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7391":"-55*f_3**2/(2592*epsilon) - 319*f_3/(10368*epsilon) + pi**4*f_3/(32400*epsilon) + 283*f_5/(2160*epsilon) - 1679*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7392":"-419*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 317*f_3/(10368*epsilon) + 1091*f_5/(25920*epsilon) - 79*f_7/(3456*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7393":"f_3**2/epsilon - 3*f_3*f_5/(4*epsilon) + 5*f_3/(3*epsilon) + 95*f_5/(12*epsilon) - 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","7394":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","7395":"-91*f_3**2/(1440*epsilon) + 29*f_3*f_5/(240*epsilon) + 2827*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + f_5/(8640*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 131*pi**4/(518400*epsilon) - 419/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 131*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 59/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","7396":"53*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(216*epsilon) - 11*f_5/(81*epsilon) - 7*f_7/(240*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7397":"-31*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 887*f_5/(2592*epsilon) - 11263*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7398":"49*f_3**2/(9720*epsilon) - pi**4*f_3/(77760*epsilon) + 325*f_3/(10368*epsilon) - 947*f_5/(19440*epsilon) - 19*f_7/(2592*epsilon) - 311*pi**4/(4665600*epsilon) + 25*pi**6/(1469664*epsilon) - f_3**2/(1296*epsilon**2) - 311*f_3/(38880*epsilon**2) + 25*f_5/(1944*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7399":"-577*f_3/(51840*epsilon) - 91*f_5/(25920*epsilon) + 41*pi**4/(1555200*epsilon) + 97/(10368*epsilon) + 41*f_3/(12960*epsilon**2) - 13/(7776*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7400":"-f_3**2/(10368*epsilon) - 1699*f_3/(2799360*epsilon) - 2569*f_5/(155520*epsilon) + 23*pi**6/(9797760*epsilon) + 13*pi**4/(414720*epsilon) + 68173/(8398080*epsilon) + 13*f_3/(3456*epsilon**2) + 47*f_5/(25920*epsilon**2) - 239/(93312*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 59/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","7401":"-47*f_3/(8640*epsilon) + pi**4/(172800*epsilon) + 18605/(13436928*epsilon) + f_3/(1440*epsilon**2) + 83617/(22394880*epsilon**2) - 4267/(1866240*epsilon**3) + 19/(31104*epsilon**4) - 1/(12960*epsilon**5)","7402":"-7*f_3**2/(51840*epsilon) + 1471*f_3/(622080*epsilon) + 547*f_5/(77760*epsilon) - 11*pi**6/(9797760*epsilon) + 421/(373248*epsilon) + 223*pi**4/(9331200*epsilon) + 223*f_3/(77760*epsilon**2) - 19*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 35/(46656*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 23/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7403":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","7404":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","7405":"-169*f_3**2/(540*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 14861*f_3/(25920*epsilon) - 5117*f_5/(6480*epsilon) + 41*f_7/(96*epsilon) - 71*pi**4/(51840*epsilon) + 5*pi**6/(20412*epsilon) + 7*f_3**2/(360*epsilon**2) - 71*f_3/(432*epsilon**2) + 5*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","7406":"f_3**2/(8640*epsilon) + 2813*f_3/(207360*epsilon) - 91*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - 50621/(2799360*epsilon) - pi**6/(653184*epsilon) + 17*pi**4/(691200*epsilon) + f_3/(1440*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(172800*epsilon**2) + 13829/(995328*epsilon**2) - f_3/(1440*epsilon**3) - 3023/(2488320*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","7407":"29*f_3**2/(4860*epsilon) - pi**4*f_3/(77760*epsilon) + 1649*f_3/(51840*epsilon) - 1969*f_5/(38880*epsilon) - 19*f_7/(2592*epsilon) - 311*pi**4/(4665600*epsilon) + 25*pi**6/(1469664*epsilon) - f_3**2/(1296*epsilon**2) - 311*f_3/(38880*epsilon**2) + 25*f_5/(1944*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7408":"259*f_3/(34560*epsilon) + 17*f_5/(17280*epsilon) - 178609/(14929920*epsilon) - 47*pi**4/(3110400*epsilon) - 47*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 217/(46080*epsilon**2) + f_3/(4320*epsilon**3) - 103/(103680*epsilon**3) + 1/(8640*epsilon**4)","7409":"-617*f_3/(51840*epsilon) - 41*f_5/(25920*epsilon) + 133/(51840*epsilon) + 41*pi**4/(1555200*epsilon) + 41*f_3/(12960*epsilon**2) - 29/(38880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7410":"211*f_3**2/(17280*epsilon) - 11*f_3/(233280*epsilon) - 23*f_5/(5760*epsilon) - 7133/(1399680*epsilon) - 323*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) - 323*f_3/(51840*epsilon**2) + f_5/(2880*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 35/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","7411":"-11*f_3**2/(480*epsilon) + 19*f_3*f_5/(240*epsilon) + 431*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 461*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 131*pi**4/(518400*epsilon) - 529/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 131*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 7/(2592*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","7412":"-169*f_3**2/(12960*epsilon) - 1381*f_3/(10368*epsilon) - pi**4*f_3/(129600*epsilon) + 1859*f_5/(12960*epsilon) + 1003*f_7/(17280*epsilon) - 47*pi**6/(979776*epsilon) + 73*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 73*f_3/(2592*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7413":"-13*f_3**2/(360*epsilon) - 3*f_3*f_5/(80*epsilon) - 11*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(216*epsilon) + 3577*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7414":"23*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 2437*f_3/(3240*epsilon) - 4939*f_5/(12960*epsilon) - 79*f_7/(192*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","7415":"-229*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 2491*f_3/(3240*epsilon) - 6919*f_5/(12960*epsilon) - 101*f_7/(960*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","7416":"-f_3**2/(960*epsilon) + 139*f_3/(41472*epsilon) + 187*f_5/(17280*epsilon) - 25195/(2239488*epsilon) - 139*pi**4/(2073600*epsilon) + pi**6/(217728*epsilon) - 29*f_3/(4320*epsilon**2) - f_5/(96*epsilon**2) + pi**4/(34560*epsilon**2) + 85897/(4976640*epsilon**2) + f_3/(288*epsilon**3) - 16559/(2488320*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","7417":"521*f_3/(155520*epsilon) + 569*f_5/(103680*epsilon) - 358789/(40310784*epsilon) - 7*pi**4/(3110400*epsilon) - 29*f_3/(51840*epsilon**2) - pi**4/(345600*epsilon**2) + 547649/(134369280*epsilon**2) + 7*f_3/(8640*epsilon**3) - 60391/(11197440*epsilon**3) + 4867/(933120*epsilon**4) - 197/(77760*epsilon**5) + 1/(1620*epsilon**6)","7418":"13*f_3**2/(8640*epsilon) + 1307*f_3/(41472*epsilon) - 647*f_5/(25920*epsilon) - 10289/(1119744*epsilon) - 7*pi**4/(230400*epsilon) - pi**6/(653184*epsilon) - 109*f_3/(4320*epsilon**2) + 11*f_5/(864*epsilon**2) + pi**4/(34560*epsilon**2) + 80041/(4976640*epsilon**2) + f_3/(288*epsilon**3) - 15983/(2488320*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","7419":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) + 331/(3732480*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","7420":"547*f_3/(1244160*epsilon) + 5*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 7099/(107495424*epsilon) - 49*f_3/(103680*epsilon**2) - 98699/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 5051/(11197440*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","7421":"-491*f_3/(1244160*epsilon) - f_5/(11520*epsilon) - 7*pi**4/(12441600*epsilon) - 193/(8957952*epsilon) - 7*f_3/(103680*epsilon**2) - 3479/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 8731/(14929920*epsilon**3) + 277/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","7422":"f_3**2/(5184*epsilon) - 191*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 17*pi**6/(19595520*epsilon) - 899/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7423":"-7*f_3**2/(17280*epsilon) + 3121*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 989/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 373/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7424":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7425":"-65*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 15575/(53747712*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 12251/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2501/(5598720*epsilon**3) - 71/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","7426":"59*f_3/(23040*epsilon) + 41*f_5/(11520*epsilon) - 2190757/(403107840*epsilon) - 17*pi**4/(2073600*epsilon) + f_3/(270*epsilon**2) - 233659/(134369280*epsilon**2) + pi**4/(345600*epsilon**2) - 17*f_3/(8640*epsilon**3) - 15823/(11197440*epsilon**3) + 3931/(933120*epsilon**4) - 197/(77760*epsilon**5) + 1/(1620*epsilon**6)","7427":"49*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 100865/(40310784*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) - 161239/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 1933/(5598720*epsilon**3) + 2051/(933120*epsilon**4) - 11/(2592*epsilon**5) + 1/(324*epsilon**6)","7428":"17*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(54*epsilon) - 197*f_5/(1296*epsilon) - 77*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7429":"59*f_3**2/(720*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 1981*f_7/(6912*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7430":"f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 733*f_5/(2592*epsilon) + 2303*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7431":"19*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 91*f_5/(648*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7432":"-f_3**2/(90*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 683*f_5/(2592*epsilon) - 10409*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7433":"-37*f_3**2/(51840*epsilon) - 67219*f_3/(2799360*epsilon) + 697*f_5/(51840*epsilon) - 17*pi**6/(9797760*epsilon) + 331*pi**4/(6220800*epsilon) + 68173/(8398080*epsilon) + 331*f_3/(51840*epsilon**2) - 11*f_5/(8640*epsilon**2) - 239/(93312*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 59/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","7434":"f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 427*f_5/(1296*epsilon) - 11669*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","7435":"f_3**2/(135*epsilon) - 8743*f_3/(933120*epsilon) - 43*f_5/(4320*epsilon) - 19*pi**6/(1632960*epsilon) + 31*pi**4/(3110400*epsilon) + 301673/(11197440*epsilon) - 377*f_3/(77760*epsilon**2) - f_5/(120*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 2917/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 559/(77760*epsilon**3) + 11*f_3/(540*epsilon**4) - 287/(12960*epsilon**4) + 1/(135*epsilon**5)","7436":"-f_3**2/(960*epsilon) + 7379*f_3/(622080*epsilon) - 19*f_5/(1152*epsilon) - pi**6/(181440*epsilon) + 409*pi**4/(6220800*epsilon) + 14617/(1866240*epsilon) + 409*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 253/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7437":"-f_3**2/(1440*epsilon) - 503*f_3/(5184*epsilon) + 29*f_5/(8640*epsilon) - 83*pi**4/(518400*epsilon) + pi**6/(108864*epsilon) + 120013/(1244160*epsilon) + 881*f_3/(8640*epsilon**2) - 5*f_5/(144*epsilon**2) - 15563/(165888*epsilon**2) + 11*pi**4/(86400*epsilon**2) - 17*f_3/(360*epsilon**3) + 4477/(138240*epsilon**3) + 29/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7438":"f_3**2/(320*epsilon) - 2437*f_3/(207360*epsilon) + 83*f_5/(5760*epsilon) + 2717/(4976640*epsilon) + pi**6/(725760*epsilon) + pi**4/(41472*epsilon) - 131*f_3/(17280*epsilon**2) - f_5/(80*epsilon**2) + 1859/(829440*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(28800*epsilon**3) - 41/(34560*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","7439":"-311*f_3/(12960*epsilon) - 7*f_5/(2880*epsilon) - 1951/(248832*epsilon) - 23*pi**4/(518400*epsilon) + 37*f_3/(1728*epsilon**2) + pi**4/(17280*epsilon**2) + 8081/(829440*epsilon**2) - f_3/(72*epsilon**3) - 295/(27648*epsilon**3) + 25/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7440":"f_3**2/(2160*epsilon) - pi**4*f_3/(21600*epsilon) + 647*f_3/(12960*epsilon) - 535*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - 713/(25920*epsilon) - pi**6/(163296*epsilon) + 29*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 29*f_3/(1080*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) - 23/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","7441":"3*f_3**2/(16*epsilon) - 107*f_3*f_5/(240*epsilon) - pi**4*f_3/(1200*epsilon) + 69*f_3_5/(80*epsilon) - 2765*f_7/(6912*epsilon) - 16907*pi**8/(544320000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","7442":"-113*f_3**2/(2592*epsilon) - 37*f_3/(10368*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 829*f_5/(12960*epsilon) + 317*f_7/(17280*epsilon) - 5*pi**6/(139968*epsilon) + 37*pi**4/(311040*epsilon) + 11*f_3**2/(2160*epsilon**2) + 37*f_3/(2592*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7443":"-17*f_3**2/(180*epsilon) + pi**4*f_3/(3600*epsilon) + 25*f_3/(216*epsilon) - 79*f_5/(432*epsilon) + 161*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","7444":"-67*f_3**2/(270*epsilon) + 7*f_3*f_5/(135*epsilon) + pi**4*f_3/(1350*epsilon) - f_3_5/(5*epsilon) + 3059*f_7/(6480*epsilon) - 181*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","7445":"11*f_3**2/(144*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 10633*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7446":"11*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(216*epsilon) - 67*f_5/(648*epsilon) - 7*f_7/(270*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7447":"2*f_3**3/(3*epsilon) - 10*f_3*f_5/(3*epsilon) + 1285*f_9/(432*epsilon)","7448":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","7449":"7*f_3**2/(40*epsilon) + f_3*f_5/(10*epsilon) + 7*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 91*f_5/(144*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","7450":"-41*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 427*f_5/(2592*epsilon) + 2051*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7451":"-149*f_3**2/(17280*epsilon) + 1801*f_3/(124416*epsilon) - 461*f_5/(12960*epsilon) + 49*f_7/(1280*epsilon) - 2947/(373248*epsilon) - 37*pi**4/(518400*epsilon) + 11*pi**6/(3265920*epsilon) - 37*f_3/(4320*epsilon**2) + 19*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 49/(8640*epsilon**2) + f_3/(270*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7452":"-f_3**2/(3456*epsilon) - 431*f_3/(311040*epsilon) + 233*f_5/(25920*epsilon) - 31093/(4976640*epsilon) - 13*pi**6/(3265920*epsilon) + 173*pi**4/(6220800*epsilon) + 173*f_3/(51840*epsilon**2) - 17*f_5/(8640*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 623/(103680*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(28800*epsilon**3) + 19/(3840*epsilon**3) + f_3/(240*epsilon**4) - 1/(135*epsilon**4) + 1/(360*epsilon**5)","7453":"-1007*f_3/(207360*epsilon) - f_5/(1728*epsilon) + pi**4/(230400*epsilon) + 114599/(11197440*epsilon) + f_3/(1920*epsilon**2) + 4499/(933120*epsilon**2) - 11911/(2488320*epsilon**3) - 859/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","7454":"-269*f_3/(69120*epsilon) - 19*f_5/(34560*epsilon) - 11*pi**4/(2073600*epsilon) + 352447/(67184640*epsilon) - 37*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 99529/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3191/(466560*epsilon**3) + 7/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7455":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","7456":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","7457":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","7458":"67*f_3**2/(180*epsilon) - 76*f_3*f_5/(45*epsilon) + pi**4*f_3/(900*epsilon) + 33*f_3_5/(10*epsilon) + 103*f_5/(36*epsilon) - 7903*f_7/(2160*epsilon) - 17119*pi**8/(68040000*epsilon) + pi**6/(2268*epsilon) - f_3**2/(3*epsilon**2) - 5*f_5/(3*epsilon**2) + 161*f_7/(72*epsilon**2)","7459":"-17*f_3**2/(36*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1085*f_5/(432*epsilon) + 1281*f_7/(640*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","7460":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","7461":"-f_3**2/(1296*epsilon) + pi**4*f_3/(16200*epsilon) + 817*f_3/(25920*epsilon) - 23*f_5/(192*epsilon) + 1847*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7462":"71*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 37*f_3/(2880*epsilon) - 59*f_5/(576*epsilon) + 1147*f_7/(34560*epsilon) - 143*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 143*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7463":"-11*f_3**2/(2880*epsilon) + 14771*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 7883/(11197440*epsilon) - pi**4/(691200*epsilon) + pi**6/(544320*epsilon) - f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 5629/(1866240*epsilon**2) - 5*f_3/(2592*epsilon**3) - 13/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","7464":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","7465":"31*f_3**2/(540*epsilon) - pi**4*f_3/(5400*epsilon) + 823*f_3/(2592*epsilon) - 643*f_5/(2592*epsilon) - 407*f_7/(5760*epsilon) - 37*pi**6/(163296*epsilon) + 37*pi**4/(25920*epsilon) - f_3**2/(36*epsilon**2) + f_3/(135*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","7466":"19*f_3**2/(60*epsilon) - 19*f_3*f_5/(40*epsilon) + 49*f_3/(40*epsilon) + 9*f_3_5/(40*epsilon) + 55*f_5/(36*epsilon) - 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","7467":"-17*f_3**2/(4320*epsilon) - 373*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) + 233*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) - 583/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 47/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","7468":"-29*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 415*f_5/(2592*epsilon) + 3101*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7469":"-59*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 8779*f_3/(155520*epsilon) - 2779*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 431*pi**4/(4665600*epsilon) + 59*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 431*f_3/(38880*epsilon**2) + 59*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7470":"-17*f_3**2/(1080*epsilon) + 35*f_3/(324*epsilon) - 73*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7471":"-7*f_3**2/(648*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 2563*f_3/(25920*epsilon) - 479*f_5/(5184*epsilon) - 211*f_7/(8640*epsilon) - 181*pi**4/(777600*epsilon) + 19*pi**6/(489888*epsilon) + 7*f_3**2/(2160*epsilon**2) - 181*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","7472":"-11*f_3**2/(135*epsilon) - 649*f_3*f_5/(1080*epsilon) + pi**4*f_3/(1350*epsilon) + 4*f_3_5/(5*epsilon) + 1799*f_7/(6480*epsilon) - 5401*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","7473":"19*f_3**2/(180*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 227*f_5/(1296*epsilon) - 469*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7474":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","7475":"73*f_3**2/(360*epsilon) - 5*f_3*f_5/(36*epsilon) - 547*f_5/(432*epsilon) + 4753*f_7/(4320*epsilon) - pi**6/(3888*epsilon) + 7*pi**8/(194400*epsilon) + 35*f_5/(36*epsilon**2) - 35*f_7/(36*epsilon**2)","7476":"-17*f_3**2/(480*epsilon) - pi**4*f_3/(1600*epsilon) + 743*f_3/(2160*epsilon) - 1951*f_5/(8640*epsilon) - 149*f_7/(576*epsilon) - 7*pi**4/(5400*epsilon) + 37*pi**6/(108864*epsilon) - 3*f_3**2/(80*epsilon**2) - 7*f_3/(45*epsilon**2) + 37*f_5/(144*epsilon**2) - pi**6/(18144*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - f_5/(24*epsilon**3)","7477":"71*f_3**2/(720*epsilon) - 17*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 553*f_5/(2592*epsilon) + 1729*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7478":"f_3**2/(45*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(27*epsilon) - 23*f_5/(324*epsilon) - 49*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","7479":"-f_3**2/(2880*epsilon) + pi**4*f_3/(14400*epsilon) + 29*f_3/(864*epsilon) - 361*f_5/(17280*epsilon) - 37*f_7/(34560*epsilon) - 25*pi**6/(653184*epsilon) + 13*pi**4/(129600*epsilon) + f_3**2/(240*epsilon**2) + 13*f_3/(1080*epsilon**2) - 25*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","7480":"53*f_3**2/(240*epsilon) + 203*f_3*f_5/(720*epsilon) - pi**4*f_3/(1200*epsilon) - 27*f_3_5/(80*epsilon) - 2989*f_7/(6912*epsilon) + 16501*pi**8/(544320000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","7481":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","7482":"149*f_3**2/(12960*epsilon) - 71*f_3/(2880*epsilon) - pi**4*f_3/(12960*epsilon) + 185*f_5/(5184*epsilon) - 19*f_7/(432*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7483":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 211*f_3/(17280*epsilon) - 193*f_5/(8640*epsilon) + 277*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7484":"-11*f_3/(746496*epsilon) + pi**4/(37324800*epsilon) + 28123/(604661760*epsilon) + f_3/(311040*epsilon**2) + 8603/(403107840*epsilon**2) - 83/(2099520*epsilon**3) + 77/(2799360*epsilon**4) - 1/(116640*epsilon**5)","7485":"-f_3/(414720*epsilon) - pi**4/(24883200*epsilon) + 2383/(358318080*epsilon) - f_3/(207360*epsilon**2) + 53/(11197440*epsilon**2) + 29/(829440*epsilon**3) - 7/(103680*epsilon**4) + 1/(25920*epsilon**5)","7486":"-f_3**2/(60*epsilon) + f_3*f_5/(36*epsilon) + 71*f_3/(270*epsilon) + 23*f_5/(12*epsilon) - 4333*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**4/(5400*epsilon) + pi**6/(2268*epsilon) - f_3/(9*epsilon**2) - 5*f_5/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","7487":"-7*f_7/epsilon + 7*f_9/epsilon","7488":"-f_3**2/(15*epsilon) + f_3*f_5/(9*epsilon) + 29*f_3/(108*epsilon) + 17*f_5/(9*epsilon) - 4333*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**4/(5400*epsilon) + pi**6/(2268*epsilon) - f_3/(9*epsilon**2) - 5*f_5/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","7489":"-55321/(2902376448*epsilon) - 8749/(9674588160*epsilon**2) - 245/(10077696*epsilon**3) + 815/(13436928*epsilon**4) - 41/(699840*epsilon**5) + 1/(46656*epsilon**6)","7490":"-f_3**2/(31104*epsilon) + 1529*f_3/(7464960*epsilon) - 59*f_5/(233280*epsilon) - 271*pi**4/(223948800*epsilon) + 397/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 271*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) + 59/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 7/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","7491":"-71*f_3/(466560*epsilon) + f_5/(8640*epsilon) - 397/(2488320*epsilon) + 13*pi**4/(4665600*epsilon) + 13*f_3/(38880*epsilon**2) - 59/(373248*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","7492":"-3*f_3**2/(320*epsilon) + 743*f_3/(207360*epsilon) + 3*f_5/(640*epsilon) - 129823/(4976640*epsilon) + 5*pi**4/(82944*epsilon) + pi**6/(90720*epsilon) + 25*f_3/(3456*epsilon**2) + f_5/(160*epsilon**2) - 10363/(414720*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 11*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 133/(6912*epsilon**3) - f_3/(120*epsilon**4) + 11/(720*epsilon**4) - 1/(80*epsilon**5)","7493":"-91/(3072*epsilon) + 11/(15360*epsilon**2) - 11/(3840*epsilon**3) + 1/(192*epsilon**4) - 1/(240*epsilon**5)","7494":"7*f_3/(4320*epsilon) - f_5/(192*epsilon) - 34763/(14929920*epsilon) + pi**4/(19200*epsilon) + f_3/(160*epsilon**2) - pi**4/(17280*epsilon**2) - 1291/(622080*epsilon**2) - f_3/(144*epsilon**3) - 119/(103680*epsilon**3) + 17/(4320*epsilon**4) + 17/(720*epsilon**5) - 1/(36*epsilon**6)","7495":"35*f_3**2/(432*epsilon) - pi**4*f_3/(2160*epsilon) + 7801*f_3/(25920*epsilon) - 7823*f_5/(12960*epsilon) + 13*f_7/(160*epsilon) - 37*pi**4/(51840*epsilon) + 5*pi**6/(23328*epsilon) - f_3**2/(36*epsilon**2) - 37*f_3/(432*epsilon**2) + 35*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","7496":"-3*f_3**2/(320*epsilon) + 5561*f_3/(207360*epsilon) + 7*f_5/(384*epsilon) - 39479/(622080*epsilon) + 83*pi**4/(2073600*epsilon) + pi**6/(90720*epsilon) + 83*f_3/(17280*epsilon**2) + f_5/(160*epsilon**2) - 3299/(207360*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(14400*epsilon**3) + 7/(1080*epsilon**3) - f_3/(120*epsilon**4) + 29/(1440*epsilon**4) - 1/(45*epsilon**5)","7497":"-59*f_3/(11520*epsilon) - 83*f_5/(5760*epsilon) + 7*pi**4/(172800*epsilon) + 1408303/(67184640*epsilon) + 7*f_3/(1440*epsilon**2) - pi**4/(19200*epsilon**2) + 173963/(22394880*epsilon**2) - f_3/(160*epsilon**3) + 143/(933120*epsilon**3) - 1727/(155520*epsilon**4) + 157/(6480*epsilon**5) - 1/(54*epsilon**6)","7498":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","7499":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","7500":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","7501":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","7502":"2321*f_3/(622080*epsilon) + 133*f_5/(51840*epsilon) - 157*pi**4/(6220800*epsilon) - 148363/(134369280*epsilon) + 19*f_3/(25920*epsilon**2) - 151079/(44789760*epsilon**2) - 1837/(7464960*epsilon**3) + 265/(124416*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","7503":"4*f_3**2/(405*epsilon) - 787*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 67*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 59*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 59*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7504":"-f_3**2/(1920*epsilon) - 2009*f_3/(622080*epsilon) + 167*f_5/(17280*epsilon) - 18511/(4976640*epsilon) - pi**6/(544320*epsilon) + 67*pi**4/(1036800*epsilon) + 67*f_3/(8640*epsilon**2) - f_5/(960*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 1363/(622080*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 157/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(216*epsilon**4) + 1/(720*epsilon**5)","7505":"-29*f_3/(3456*epsilon) - f_5/(160*epsilon) - pi**4/(207360*epsilon) + 12625/(839808*epsilon) + f_3/(3456*epsilon**2) - 9277/(22394880*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 40583/(7464960*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","7506":"-17*f_3**2/(8640*epsilon) + 7063*f_3/(622080*epsilon) - 199*f_5/(51840*epsilon) - pi**6/(102060*epsilon) + 29*pi**4/(6220800*epsilon) + 13427/(1866240*epsilon) + 17*f_3/(17280*epsilon**2) + 19*f_5/(4320*epsilon**2) - 11/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7507":"-11*f_3/(810*epsilon) - f_5/(960*epsilon) - pi**4/(103680*epsilon) + 1160741/(67184640*epsilon) - f_3/(3456*epsilon**2) + 1039/(4478976*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 6907/(1492992*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","7508":"-19*f_3**2/(2880*epsilon) + 11531*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 61343/(11197440*epsilon) + 7*pi**4/(691200*epsilon) + pi**6/(544320*epsilon) + 7*f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 1093/(1866240*epsilon**2) - 5*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 23/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","7509":"7*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) - 29*f_3/(51840*epsilon) - 7*f_5/(1440*epsilon) + 7*f_7/(480*epsilon) - 9469/(933120*epsilon) + 11*pi**4/(172800*epsilon) - f_3**2/(360*epsilon**2) + 11*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1019/(622080*epsilon**2) - f_3/(360*epsilon**3) + 23/(6480*epsilon**3) - 1/(864*epsilon**4)","7510":"167*f_3/(622080*epsilon) - 53*f_5/(34560*epsilon) - pi**4/(86400*epsilon) + 292321/(268738560*epsilon) - f_3/(720*epsilon**2) - 995/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 113/(466560*epsilon**3) + 2839/(933120*epsilon**4) - 5/(1296*epsilon**5) + 1/(648*epsilon**6)","7511":"1211*f_3/(155520*epsilon) + 31*f_5/(1440*epsilon) - 7571/(311040*epsilon) + 11*pi**4/(311040*epsilon) + 11*f_3/(864*epsilon**2) - 3779/(311040*epsilon**2) - pi**4/(129600*epsilon**2) - 11*f_3/(1080*epsilon**3) + 71/(6480*epsilon**3) - 1/(432*epsilon**4)","7512":"-191*f_3/(207360*epsilon) - 469*f_5/(34560*epsilon) + 41*pi**4/(2073600*epsilon) + 2291413/(268738560*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(38400*epsilon**2) + 214031/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 6163/(1866240*epsilon**3) - 2089/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","7513":"-59*f_3**2/(8640*epsilon) - 5989*f_3/(622080*epsilon) - 215*f_5/(10368*epsilon) + 49*f_7/(1280*epsilon) - 191*pi**4/(6220800*epsilon) + 659/(373248*epsilon) + 11*pi**6/(1632960*epsilon) - 191*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) + 149/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7514":"-5489*f_3/(622080*epsilon) - f_5/(1728*epsilon) + 59*pi**4/(6220800*epsilon) + 1601453/(134369280*epsilon) + 7*f_3/(2880*epsilon**2) - 478679/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 11123/(7464960*epsilon**3) + 1181/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","7515":"11*f_3**2/(3456*epsilon) - 17207*f_3/(622080*epsilon) + 73*f_5/(5184*epsilon) - pi**4/(69120*epsilon) + pi**6/(233280*epsilon) + 7825/(373248*epsilon) - 113*f_3/(20736*epsilon**2) + 31*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","7516":"1607*f_3/(373248*epsilon) + f_5/(1920*epsilon) - 1505947/(201553920*epsilon) - 161*pi**4/(18662400*epsilon) - 533*f_3/(155520*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 421697/(67184640*epsilon**2) + 7*f_3/(12960*epsilon**3) - 1117/(2239488*epsilon**3) - 1481/(933120*epsilon**4) + 13/(15552*epsilon**5) - 1/(6480*epsilon**6)","7517":"-f_3**2/(160*epsilon) + pi**4*f_3/(21600*epsilon) + 1601*f_3/(207360*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) - 599/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 31/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","7518":"101*f_3/(31104*epsilon) + 7*f_5/(4320*epsilon) - 16991/(7464960*epsilon) - 13*pi**4/(1555200*epsilon) + 7*f_3/(2160*epsilon**2) - 3403/(622080*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 91/(17280*epsilon**3) - 7/(4320*epsilon**4)","7519":"-f_3**2/(11520*epsilon) + 3817*f_3/(1866240*epsilon) + 49*f_5/(51840*epsilon) - 11*pi**4/(829440*epsilon) - pi**6/(2177280*epsilon) + 43637/(29859840*epsilon) + 77*f_3/(62208*epsilon**2) - 7*f_5/(17280*epsilon**2) - 23507/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 307/(38880*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","7520":"17*f_3**2/(1440*epsilon) - 4799*f_3/(207360*epsilon) - pi**4*f_3/(21600*epsilon) + 11*f_5/(2880*epsilon) + 6767/(4976640*epsilon) + 37*pi**4/(414720*epsilon) - f_3**2/(360*epsilon**2) + 37*f_3/(3456*epsilon**2) - 667/(103680*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 11/(2304*epsilon**3) - 1/(720*epsilon**4)","7521":"211*f_3/(103680*epsilon) - f_5/(5760*epsilon) - pi**4/(115200*epsilon) + 217127/(100776960*epsilon) - f_3/(960*epsilon**2) + pi**4/(518400*epsilon**2) + 101839/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 37159/(4478976*epsilon**3) + 11663/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","7522":"-233*f_3/(51840*epsilon) - 7*f_5/(8640*epsilon) - 312611/(134369280*epsilon) - 11*pi**4/(777600*epsilon) - 5*f_3/(10368*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 58789/(11197440*epsilon**2) + 7*f_3/(4320*epsilon**3) - 5431/(1866240*epsilon**3) - 17/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","7523":"f_3**2/(480*epsilon) + 77*f_3/(103680*epsilon) - 67*f_5/(6912*epsilon) - 13*pi**4/(518400*epsilon) + 15593/(2239488*epsilon) + 41*f_3/(17280*epsilon**2) - 46501/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 2153/(622080*epsilon**3) - 29/(20736*epsilon**4) + 23/(4320*epsilon**5) - 1/(360*epsilon**6)","7524":"f_3**2/(240*epsilon) - 47*f_3/(51840*epsilon) - f_5/(960*epsilon) - 1709/(186624*epsilon) + 19*pi**4/(518400*epsilon) + 29*f_3/(5184*epsilon**2) - f_5/(240*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 1081/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 5/(1152*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","7525":"-13*f_3**2/(4320*epsilon) + 49*f_3/(25920*epsilon) - 317*f_5/(25920*epsilon) + pi**6/(326592*epsilon) + pi**4/(28800*epsilon) + 667/(186624*epsilon) + 157*f_3/(25920*epsilon**2) + 13*f_5/(1080*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 1331/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 37/(5760*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","7526":"f_3**2/(8640*epsilon) + 6107*f_3/(207360*epsilon) + 1177*f_5/(25920*epsilon) - 49*f_7/(960*epsilon) - 60449/(2799360*epsilon) - pi**6/(653184*epsilon) + pi**4/(46080*epsilon) + f_3/(2880*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(172800*epsilon**2) + 71449/(4976640*epsilon**2) - f_3/(1440*epsilon**3) - 3023/(2488320*epsilon**3) - 121/(41472*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","7527":"19*f_3**2/(2880*epsilon) - 3017*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - 197*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) + 2297/(5598720*epsilon) - 197*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 157/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","7528":"133*f_3**2/(8640*epsilon) - 1357*f_3/(124416*epsilon) + 1511*f_5/(51840*epsilon) - 49*f_7/(1280*epsilon) - pi**6/(102060*epsilon) - 47*pi**4/(1244160*epsilon) + 36179/(1866240*epsilon) + f_3/(17280*epsilon**2) + 49*f_5/(4320*epsilon**2) - 19/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7529":"5*f_3**2/(10368*epsilon) - 779*f_3/(746496*epsilon) + 49*f_5/(62208*epsilon) - 1927/(2239488*epsilon) - pi**6/(9797760*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 5/(62208*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7530":"-131*f_3/(207360*epsilon) - 13*f_5/(6912*epsilon) - 30677/(53747712*epsilon) + 17*pi**4/(691200*epsilon) + 17*f_3/(5760*epsilon**2) - pi**4/(69120*epsilon**2) + 85627/(44789760*epsilon**2) - f_3/(576*epsilon**3) + 2621/(1866240*epsilon**3) - 3253/(311040*epsilon**4) + 13/(1296*epsilon**5) - 1/(216*epsilon**6)","7531":"-49*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 877*f_3/(17280*epsilon) - 1333*f_5/(25920*epsilon) - 359*f_7/(8640*epsilon) - 277*pi**4/(1555200*epsilon) + 6793/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 343*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 95/(10368*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","7532":"71*f_3/(622080*epsilon) + 19*f_5/(34560*epsilon) - 343727/(403107840*epsilon) + 13*pi**4/(1244160*epsilon) + 13*f_3/(10368*epsilon**2) - 505409/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 10993/(5598720*epsilon**3) + 3443/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","7533":"-7*f_3**2/(40*epsilon) - f_3*f_5/(10*epsilon) + 599*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 83*f_5/(144*epsilon) - 3871*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","7534":"13*f_3**2/(45*epsilon) - 221*f_3/(405*epsilon) + pi**4*f_3/(1800*epsilon) + f_5/(45*epsilon) - 7*f_7/(40*epsilon) - 97*pi**4/(129600*epsilon) + 6743/(19440*epsilon) - 2*f_3**2/(9*epsilon**2) + 7*f_3/(24*epsilon**2) - 113/(648*epsilon**2) + pi**4/(2160*epsilon**2) - f_3/(18*epsilon**3) + 1/(54*epsilon**3)","7535":"-13*f_3**2/(180*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(1800*epsilon) + 151*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 881*f_5/(432*epsilon) + 7903*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","7536":"-31*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1433*f_3/(25920*epsilon) - 205*f_5/(5184*epsilon) - 487*f_7/(17280*epsilon) - 1187/(51840*epsilon) - 23*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 23*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","7537":"1663*f_3/(103680*epsilon) + 7*f_5/(8640*epsilon) - 4687/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 2/(405*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7538":"-23*f_3/(1440*epsilon) + pi**4/(34560*epsilon) + 465749/(22394880*epsilon) + f_3/(288*epsilon**2) - 11249/(1492992*epsilon**2) + 1939/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","7539":"-13*f_3**2/(810*epsilon) - 3769*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 749*f_5/(12960*epsilon) + 631*f_7/(8640*epsilon) - 19*pi**6/(489888*epsilon) + 49*pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + 49*f_3/(2592*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7540":"-31*f_3/(103680*epsilon) - f_5/(25920*epsilon) + 29*pi**4/(3110400*epsilon) + 4019/(3732480*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(11520*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","7541":"7*f_3**2/(180*epsilon) - 7*f_3*f_5/(108*epsilon) - 43*f_3/(3240*epsilon) - f_5/(9*epsilon) + 2527*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","7542":"13*f_3**2/(2592*epsilon) - 6473*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 2219*f_5/(12960*epsilon) - 41*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 73*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 73*f_3/(2592*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","7543":"-17*f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 169*f_5/(1296*epsilon) - 5663*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","7544":"-f_3**2/(2160*epsilon) + 11*f_3/(34560*epsilon) + 13*f_5/(3240*epsilon) - pi**6/(326592*epsilon) - 1045/(8957952*epsilon) + 53*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - 11201/(14929920*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 913/(622080*epsilon**3) + 79/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","7545":"f_3**2/(4320*epsilon) - f_3/(270*epsilon) + 1313*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 21475/(8957952*epsilon) - 7*pi**4/(2073600*epsilon) + 23*f_3/(8640*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 2767/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 589/(622080*epsilon**3) + 43/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","7546":"-f_3**2/(864*epsilon) + 161*f_3/(207360*epsilon) - 221*f_5/(51840*epsilon) - pi**6/(326592*epsilon) - 53*pi**4/(2073600*epsilon) + 1349059/(134369280*epsilon) + 11*f_3/(5760*epsilon**2) - f_5/(432*epsilon**2) - 55961/(11197440*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11839/(1866240*epsilon**3) + 149/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","7547":"f_3**2/(72*epsilon) + 3*f_3*f_5/(80*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 533*f_5/(2592*epsilon) - 889*f_7/(3840*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","7548":"f_3**2/(144*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 169*f_5/(2592*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","7549":"-73*f_3**2/(17280*epsilon) + 6443*f_3/(311040*epsilon) + 47*f_5/(51840*epsilon) - 3149/(233280*epsilon) - 29*pi**6/(3265920*epsilon) + 329*pi**4/(6220800*epsilon) - 515*f_3/(20736*epsilon**2) + 143*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7550":"13*f_3**2/(2880*epsilon) - 4687*f_3/(622080*epsilon) - 149*f_5/(17280*epsilon) - pi**4/(23040*epsilon) - pi**6/(2177280*epsilon) + 49823/(2985984*epsilon) + 161*f_3/(5760*epsilon**2) + f_5/(240*epsilon**2) - 78299/(2488320*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(86400*epsilon**3) + 119/(7680*epsilon**3) + f_3/(720*epsilon**4) - 73/(17280*epsilon**4) + 1/(1440*epsilon**5)","7551":"-11*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) + 7*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","7552":"-3*f_3**2/(80*epsilon) - f_3*f_5/(60*epsilon) - 83*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(288*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","7553":"133*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 163*f_3/(17280*epsilon) - 233*f_5/(8640*epsilon) + 277*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7554":"241*f_3/(17280*epsilon) - 61*f_5/(1080*epsilon) - 19*pi**4/(518400*epsilon) + 1187/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7555":"-2807*f_3/(622080*epsilon) + 83*f_5/(5760*epsilon) - 9853/(1866240*epsilon) - pi**6/(241920*epsilon) + 11*pi**4/(259200*epsilon) - 203*f_3/(17280*epsilon**2) - 11*f_5/(1440*epsilon**2) + 181/(51840*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7556":"35*f_3**2/(5184*epsilon) - 11*pi**4*f_3/(259200*epsilon) + 143*f_3/(10368*epsilon) - 161*f_5/(10368*epsilon) - 317*f_7/(34560*epsilon) - 91*pi**4/(1555200*epsilon) + 29*pi**6/(1959552*epsilon) - 11*f_3**2/(4320*epsilon**2) - 91*f_3/(12960*epsilon**2) + 29*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(432*epsilon**3)","7557":"-443*f_3/(34560*epsilon) + 43*f_5/(5760*epsilon) + 29*pi**4/(1036800*epsilon) + 30041/(4976640*epsilon) + 29*f_3/(8640*epsilon**2) - 149/(27648*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 67/(34560*epsilon**3) - 1/(2880*epsilon**4)","7558":"-19*f_3**2/(51840*epsilon) + 5471*f_3/(622080*epsilon) - 653*f_5/(77760*epsilon) + 2357/(1866240*epsilon) + 29*pi**4/(1866240*epsilon) + 19*pi**6/(9797760*epsilon) + 29*f_3/(15552*epsilon**2) + 41*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 149/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7559":"-37*f_3**2/(17280*epsilon) + 1159*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 23*pi**4/(3110400*epsilon) + 263/(1866240*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 49/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7560":"-131*f_3**2/(2160*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 271*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) - f_5/(48*epsilon) - 4949*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7561":"53*f_3/(1728*epsilon) + 43*f_5/(6480*epsilon) - 285901/(7464960*epsilon) - pi**4/(15552*epsilon) - 5*f_3/(648*epsilon**2) + pi**4/(129600*epsilon**2) + 7823/(622080*epsilon**2) + f_3/(1080*epsilon**3) - 41/(17280*epsilon**3) + 1/(4320*epsilon**4)","7562":"49*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 2891*f_3/(25920*epsilon) - 83*f_5/(576*epsilon) - 19*f_7/(864*epsilon) - 193*pi**4/(777600*epsilon) + 25*pi**6/(489888*epsilon) - f_3**2/(432*epsilon**2) - 193*f_3/(6480*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","7563":"f_3**2/(1080*epsilon) + 239*f_3/(51840*epsilon) - 1183*f_5/(103680*epsilon) - 59*pi**4/(1036800*epsilon) + 47329/(11197440*epsilon) + pi**6/(163296*epsilon) - 5*f_3/(3456*epsilon**2) + f_5/(216*epsilon**2) - 8249/(2985984*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 2441/(622080*epsilon**3) - 73/(103680*epsilon**4) + 23/(4320*epsilon**5) - 1/(360*epsilon**6)","7564":"13*f_3**2/(8640*epsilon) - 31*f_3/(12960*epsilon) + 59*f_5/(12960*epsilon) - 1709/(186624*epsilon) - pi**6/(653184*epsilon) + pi**4/(21600*epsilon) + 35*f_3/(5184*epsilon**2) - 23*f_5/(4320*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 1081/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 5/(1152*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","7565":"-13*f_3**2/(4320*epsilon) + 49*f_3/(25920*epsilon) - 317*f_5/(25920*epsilon) + pi**6/(326592*epsilon) + pi**4/(28800*epsilon) + 667/(186624*epsilon) + 157*f_3/(25920*epsilon**2) + 13*f_5/(1080*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 1331/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 37/(5760*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","7566":"f_3**2/(240*epsilon) - 1109*f_3/(207360*epsilon) + 49*f_5/(17280*epsilon) - 72403/(44789760*epsilon) - 7*pi**4/(2073600*epsilon) + 41*f_3/(17280*epsilon**2) - 8917/(3732480*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) - 391/(311040*epsilon**3) + 107/(25920*epsilon**4) + 11/(2160*epsilon**5) - 1/(180*epsilon**6)","7567":"f_3**2/(720*epsilon) + 61*f_3/(768*epsilon) + 403*f_5/(17280*epsilon) - 76729/(829440*epsilon) - pi**6/(54432*epsilon) + pi**4/(4608*epsilon) - 73*f_3/(2880*epsilon**2) + f_5/(36*epsilon**2) - 7*pi**4/(57600*epsilon**2) + 9733/(276480*epsilon**2) - 7*f_3/(480*epsilon**3) + 227/(11520*epsilon**3) - 13/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","7568":"-457*f_3/(5184*epsilon) - 7*f_5/(1440*epsilon) + pi**4/(16200*epsilon) + 4271/(77760*epsilon) + f_3/(135*epsilon**2) - 229/(25920*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) - 1/(216*epsilon**3) + 1/(360*epsilon**4)","7569":"313*f_3/(8640*epsilon) - 21751/(414720*epsilon) - pi**4/(4320*epsilon) - f_3/(144*epsilon**2) + 157/(27648*epsilon**2) - 17/(3840*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","7570":"343*f_3/(17280*epsilon) - 29*f_5/(2880*epsilon) - 7*pi**4/(21600*epsilon) + 1415/(82944*epsilon) + 67*f_3/(960*epsilon**2) - 9407/(92160*epsilon**2) + pi**4/(5760*epsilon**2) - f_3/(24*epsilon**3) + 629/(15360*epsilon**3) + 13/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7571":"7*f_3/(41472*epsilon) - 571*f_5/(103680*epsilon) - 133*pi**4/(12441600*epsilon) + 39977/(8398080*epsilon) - 7*f_3/(11520*epsilon**2) - 26557/(44789760*epsilon**2) + 17*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + 3763/(1866240*epsilon**3) + 113/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(432*epsilon**6)","7572":"-137*f_3**2/(12960*epsilon) - 371*f_3/(5760*epsilon) - pi**4*f_3/(64800*epsilon) + 1177*f_5/(8640*epsilon) - 311*f_7/(17280*epsilon) - 61*pi**6/(979776*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 481*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7573":"-7*f_3**2/(2880*epsilon) + 1447*f_3/(622080*epsilon) + f_5/(640*epsilon) - pi**6/(272160*epsilon) + 29*pi**4/(6220800*epsilon) + 2153/(933120*epsilon) + 29*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(57600*epsilon**2) + 19/(8640*epsilon**2) - f_3/(480*epsilon**3) - 7/(1296*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(216*epsilon**4) + 1/(180*epsilon**5)","7574":"-353*f_3/(51840*epsilon) - 181*f_5/(25920*epsilon) + 41*pi**4/(1555200*epsilon) + 983/(155520*epsilon) + 41*f_3/(12960*epsilon**2) - 53/(38880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7575":"119*f_3**2/(19440*epsilon) - pi**4*f_3/(77760*epsilon) + 3619*f_3/(155520*epsilon) - 817*f_5/(19440*epsilon) - 19*f_7/(2592*epsilon) - 251*pi**4/(4665600*epsilon) + 11*pi**6/(734832*epsilon) - f_3**2/(1296*epsilon**2) - 251*f_3/(38880*epsilon**2) + 11*f_5/(972*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7576":"11*f_3/(46656*epsilon) + f_5/(23040*epsilon) - 83021/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 9437/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 5837/(11197440*epsilon**3) - 1469/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","7577":"11*f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 29059/(89579520*epsilon) - f_3/(8640*epsilon**2) - 407/(933120*epsilon**2) - 43/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","7578":"-f_3**2/(5760*epsilon) - 73*f_3/(3732480*epsilon) + f_5/(38880*epsilon) - 17*pi**4/(44789760*epsilon) + pi**6/(8709120*epsilon) + 5351/(16796160*epsilon) - 25*f_3/(82944*epsilon**2) + f_5/(12960*epsilon**2) - 109*pi**4/(37324800*epsilon**2) + 5477/(7464960*epsilon**2) + 31*f_3/(19440*epsilon**3) - 91/(27648*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 427/(155520*epsilon**4) - 19/(25920*epsilon**5)","7579":"19*f_3/(77760*epsilon) + f_5/(3240*epsilon) - 1139/(7464960*epsilon) + pi**4/(1866240*epsilon) - 5*f_3/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 793/(622080*epsilon**2) + f_3/(1620*epsilon**3) - 49/(31104*epsilon**3) + 7/(12960*epsilon**4)","7580":"-7*f_3**2/(38880*epsilon) - f_3/(90*epsilon) + pi**4*f_3/(194400*epsilon) + 373*f_5/(12960*epsilon) - 79*f_7/(25920*epsilon) - 58063/(5598720*epsilon) - 43*pi**4/(1555200*epsilon) + pi**6/(419904*epsilon) - f_3**2/(1620*epsilon**2) + 343*f_3/(25920*epsilon**2) - 61*f_5/(1944*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(122472*epsilon**2) + 12491/(933120*epsilon**2) - f_3/(360*epsilon**3) + f_5/(162*epsilon**3) - 7/(648*epsilon**3) + 11/(3240*epsilon**4)","7581":"-f_3**2/(540*epsilon) + 1549*f_3/(25920*epsilon) - 73*f_5/(648*epsilon) - 7*pi**4/(259200*epsilon) + pi**6/(40824*epsilon) + 3617/(103680*epsilon) - 11*f_3/(1080*epsilon**2) + f_5/(54*epsilon**2) - 1/(80*epsilon**2) + 1/(360*epsilon**3)","7582":"-f_3**2/(12960*epsilon) - 37*f_3/(124416*epsilon) - 23*f_5/(17280*epsilon) - 29*pi**4/(6220800*epsilon) + 57427/(268738560*epsilon) + pi**6/(979776*epsilon) - 29*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 9227/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2933/(5598720*epsilon**3) - 89/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","7583":"29*f_3/(34560*epsilon) + f_5/(13824*epsilon) - 35561/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 30883/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 809/(3732480*epsilon**3) + 131/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","7584":"13*f_3**2/(1080*epsilon) + f_3/(162*epsilon) - 13*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","7585":"-949*f_3/(1244160*epsilon) + 7*f_5/(23040*epsilon) + 4661/(11943936*epsilon) + 53*pi**4/(12441600*epsilon) + 31*f_3/(69120*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 2903/(11197440*epsilon**2) + f_3/(8640*epsilon**3) + 227/(746496*epsilon**3) + 13/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","7586":"-f_3**2/(103680*epsilon) + 72187*f_3/(67184640*epsilon) + 469*f_5/(1866240*epsilon) - 2539*pi**4/(671846400*epsilon) - 5201/(40310784*epsilon) - pi**6/(19595520*epsilon) - 2539*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) + 1141/(16796160*epsilon**2) + 67*pi**4/(55987200*epsilon**2) + 67*f_3/(466560*epsilon**3) - 37/(1399680*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 1/(116640*epsilon**4)","7587":"47*f_3/(103680*epsilon) - 38291/(268738560*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 761/(1399680*epsilon**2) - 19/(23040*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","7588":"2*f_3/(27*epsilon) + f_5/(27*epsilon) - 49*f_7/(480*epsilon) - 1/(144*epsilon) - 1/(180*epsilon**2)","7589":"-371*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 43*f_3/(1920*epsilon) + 1093*f_5/(12960*epsilon) - 1903*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7590":"31*f_3**2/(8640*epsilon) - pi**4*f_3/(48600*epsilon) - 497*f_3/(311040*epsilon) - 41*f_5/(9720*epsilon) - 239*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) - f_3**2/(810*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7591":"f_3**2/(8640*epsilon) + pi**4*f_3/(77760*epsilon) + 1189*f_3/(155520*epsilon) - 119*f_5/(31104*epsilon) - f_7/(288*epsilon) - pi**6/(217728*epsilon) + 19*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 19*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7592":"-139*f_3**2/(103680*epsilon) - 18161*f_3/(3732480*epsilon) + 347*f_5/(51840*epsilon) - 41*pi**6/(19595520*epsilon) + 1195/(2239488*epsilon) + 67*pi**4/(3110400*epsilon) + 67*f_3/(25920*epsilon**2) - 79*f_5/(51840*epsilon**2) - 11/(15552*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7593":"-11*f_3**2/(103680*epsilon) - 2969*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 4859/(11197440*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 11/(38880*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7594":"194497/(537477120*epsilon) - 8293/(33592320*epsilon**2) + 2477/(22394880*epsilon**3) - 17/(466560*epsilon**4) + 1/(155520*epsilon**5)","7595":"17*f_3/(3840*epsilon) - 172919/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(480*epsilon**2) + 409/(186624*epsilon**2) + 349/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","7596":"-f_3/(360*epsilon) - 62453/(7464960*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) + 15433/(2488320*epsilon**2) - 689/(207360*epsilon**3) + 61/(51840*epsilon**4) - 1/(4320*epsilon**5)","7597":"-41*f_3/(93312*epsilon) - f_5/(23040*epsilon) + 51379/(403107840*epsilon) + 43*pi**4/(12441600*epsilon) + 43*f_3/(103680*epsilon**2) - 32953/(268738560*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 613/(933120*epsilon**3) - 3157/(1866240*epsilon**4) + 1/(540*epsilon**5) - 1/(1296*epsilon**6)","7598":"-71*f_3/(69120*epsilon) + f_5/(216*epsilon) - pi**4/(27648*epsilon) - 313/(1492992*epsilon) - f_3/(576*epsilon**2) + 359/(155520*epsilon**2) - 211/(207360*epsilon**3) - 1/(1080*epsilon**4) + 1/(1440*epsilon**5)","7599":"-19*f_3/(622080*epsilon) - pi**4/(1555200*epsilon) + 71963/(806215680*epsilon) - f_3/(12960*epsilon**2) - 10511/(67184640*epsilon**2) + 1711/(5598720*epsilon**3) - 91/(466560*epsilon**4) + 1/(19440*epsilon**5)","7600":"-13*f_3/(82944*epsilon) - f_5/(6912*epsilon) - pi**4/(2073600*epsilon) + 188537/(2418647040*epsilon) - 47*f_3/(207360*epsilon**2) + 3053/(201553920*epsilon**2) + f_3/(3456*epsilon**3) + 51929/(134369280*epsilon**3) - 6211/(11197440*epsilon**4) + 271/(933120*epsilon**5) - 1/(15552*epsilon**6)","7601":"f_3**2/(6480*epsilon) + 529*f_3/(1244160*epsilon) - 11*f_5/(10368*epsilon) - 25451/(44789760*epsilon) - 17*pi**4/(4147200*epsilon) + pi**6/(979776*epsilon) - 17*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - 8303/(14929920*epsilon**2) + 13339/(14929920*epsilon**3) + 229/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","7602":"499*f_3/(1244160*epsilon) - f_5/(34560*epsilon) - 17*pi**4/(12441600*epsilon) + 180631/(134369280*epsilon) - 5*f_3/(20736*epsilon**2) - 23923/(14929920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 29263/(22394880*epsilon**3) - 59/(69120*epsilon**4) + 19/(51840*epsilon**5) - 1/(12960*epsilon**6)","7603":"-f_3**2/(3456*epsilon) + 1753*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - pi**6/(466560*epsilon) + 3227/(11197440*epsilon) + 347*pi**4/(37324800*epsilon) + 347*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 121/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7604":"-49*f_3**2/(103680*epsilon) - 8657*f_3/(3732480*epsilon) + 101*f_5/(25920*epsilon) - 13*pi**6/(9797760*epsilon) - 13213/(11197440*epsilon) + pi**4/(64800*epsilon) + f_3/(540*epsilon**2) - 49*f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7605":"f_3**2/(10368*epsilon) - 2567*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) + 31*pi**4/(7464960*epsilon) + 9527/(11197440*epsilon) + 31*f_3/(62208*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 301/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7606":"7*f_3**2/(10368*epsilon) - 1559*f_3/(3732480*epsilon) + 13*f_5/(11520*epsilon) - 11551/(11197440*epsilon) - 277*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) - 277*f_3/(311040*epsilon**2) + 11*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7607":"-49*f_3**2/(103680*epsilon) - 59*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - 23*pi**4/(37324800*epsilon) + 31*pi**6/(19595520*epsilon) + 151337/(89579520*epsilon) - 641*f_3/(622080*epsilon**2) + 59*f_5/(51840*epsilon**2) - 9233/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - 659/(622080*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","7608":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","7609":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","7610":"-11*f_3**2/(12960*epsilon) - 197*f_3/(51840*epsilon) + pi**4*f_3/(194400*epsilon) + 887*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 19*pi**4/(1555200*epsilon) + 7873/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(12960*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 17/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","7611":"-17*f_3/(12960*epsilon) - 7*f_5/(17280*epsilon) + 379/(3732480*epsilon) + pi**4/(207360*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 7/(10368*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","7612":"17*f_3/(46080*epsilon) + 23*f_5/(12960*epsilon) - 66343/(44789760*epsilon) - 41*pi**4/(4147200*epsilon) - f_3/(4320*epsilon**2) + pi**4/(1036800*epsilon**2) + 52823/(89579520*epsilon**2) + f_3/(8640*epsilon**3) - 8437/(14929920*epsilon**3) + 89/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","7613":"7*f_3/(17280*epsilon) + f_5/(103680*epsilon) - pi**4/(414720*epsilon) - 1699/(22394880*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 109487/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 5305/(4478976*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","7614":"-f_3**2/(2160*epsilon) - 731*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 1649*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 71*pi**4/(3110400*epsilon) + 2435/(746496*epsilon) + f_3**2/(3240*epsilon**2) + 71*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 13/(10368*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","7615":"1381*f_3/(1244160*epsilon) - 79*f_5/(103680*epsilon) - 125873/(268738560*epsilon) - pi**4/(276480*epsilon) - f_3/(2304*epsilon**2) + pi**4/(1036800*epsilon**2) + 31423/(67184640*epsilon**2) + f_3/(8640*epsilon**3) + 4531/(11197440*epsilon**3) + 1/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","7616":"-2467*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) + 67*pi**4/(111974400*epsilon) + 1263079/(1612431360*epsilon) + 67*f_3/(933120*epsilon**2) - 99479/(89579520*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 43339/(67184640*epsilon**3) - 2957/(11197440*epsilon**4) + 37/(466560*epsilon**5) - 1/(77760*epsilon**6)","7617":"f_3**2/(5184*epsilon) - 5591*f_3/(3732480*epsilon) + 7*f_5/(2880*epsilon) - 17*pi**6/(19595520*epsilon) - 9121/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 59/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7618":"13*f_3**2/(5184*epsilon) - pi**4*f_3/(77760*epsilon) + 451*f_3/(311040*epsilon) - 1361*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7619":"-295*f_3/(124416*epsilon) - 13*f_5/(10368*epsilon) + 7*pi**4/(691200*epsilon) + 273853/(89579520*epsilon) + 161*f_3/(51840*epsilon**2) - 249901/(89579520*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 13811/(14929920*epsilon**3) + 49/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","7620":"-29*f_3/(25920*epsilon) + pi**4/(259200*epsilon) + 17969/(44789760*epsilon) + f_3/(2160*epsilon**2) - 3389/(14929920*epsilon**2) - 29/(82944*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","7621":"-f_3**2/(8640*epsilon) + pi**4*f_3/(388800*epsilon) + 23*f_3/(62208*epsilon) - 821*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7622":"19*f_3**2/(103680*epsilon) + 179*f_3/(3732480*epsilon) + 61*f_5/(25920*epsilon) - 19*pi**6/(19595520*epsilon) - 7*pi**4/(1244160*epsilon) - 3419/(11197440*epsilon) + 77*f_3/(124416*epsilon**2) - 41*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 169/(373248*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","7623":"-pi**4*f_3/(194400*epsilon) + 301*f_3/(311040*epsilon) - 401*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(3240*epsilon**2) - 29*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7624":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 77*f_3/(31104*epsilon) - 41*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7625":"-3133*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 1035977/(4837294080*epsilon) + 19*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - pi**4/(18662400*epsilon**2) + 56311/(161243136*epsilon**2) - f_3/(155520*epsilon**3) - 45361/(201553920*epsilon**3) + 3239/(33592320*epsilon**4) - 1/(34992*epsilon**5) + 1/(233280*epsilon**6)","7626":"f_3/(2880*epsilon) + 53*f_5/(103680*epsilon) - 23*pi**4/(3110400*epsilon) + 16463/(16796160*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 41581/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 108227/(44789760*epsilon**3) + 83/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","7627":"-23*f_3/(103680*epsilon) + pi**4/(2073600*epsilon) + 188509/(268738560*epsilon) + f_3/(17280*epsilon**2) + 61/(69984*epsilon**2) - 73/(69120*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","7628":"f_3**2/(12960*epsilon) + 37*f_3/(41472*epsilon) - 37*f_5/(103680*epsilon) - 171893/(134369280*epsilon) + 7*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) - 7*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 1351/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 42563/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","7629":"-11*f_3**2/(6480*epsilon) - 941*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 307*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) - 5/(62208*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 49*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","7630":"7*f_3**2/(17280*epsilon) + 6007*f_3/(7464960*epsilon) - 133*f_5/(103680*epsilon) - 4543/(19906560*epsilon) - 121*pi**4/(74649600*epsilon) + pi**6/(13063680*epsilon) - 373*f_3/(207360*epsilon**2) + f_5/(2160*epsilon**2) + pi**4/(138240*epsilon**2) + 15691/(14929920*epsilon**2) + f_3/(1152*epsilon**3) - 83/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(8640*epsilon**5)","7631":"-43*f_3/(34560*epsilon) - 41*f_5/(25920*epsilon) + 133/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7632":"139*f_3/(414720*epsilon) + 17*f_5/(34560*epsilon) - 27949/(29859840*epsilon) - 13*pi**4/(4147200*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 463/(829440*epsilon**2) + f_3/(8640*epsilon**3) - 1/(4320*epsilon**3) + 1/(17280*epsilon**4)","7633":"-f_3**2/(6480*epsilon) - 223*f_3/(155520*epsilon) + 167*f_5/(69120*epsilon) - pi**6/(979776*epsilon) - 38897/(89579520*epsilon) + 17*pi**4/(1555200*epsilon) + 11*f_3/(20736*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(691200*epsilon**2) + 3173/(89579520*epsilon**2) - f_3/(5760*epsilon**3) + 2393/(3732480*epsilon**3) + 59/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","7634":"f_3**2/(20736*epsilon) + 1943*f_3/(1866240*epsilon) - 7*f_5/(5184*epsilon) - 377*pi**4/(37324800*epsilon) + 53783/(89579520*epsilon) + 13*pi**6/(19595520*epsilon) - 377*f_3/(311040*epsilon**2) + 17*f_5/(51840*epsilon**2) - 1/(2560*epsilon**2) + pi**4/(77760*epsilon**2) + f_3/(648*epsilon**3) - 713/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 17/(12960*epsilon**4) - 1/(2160*epsilon**5)","7635":"-f_3**2/(3840*epsilon) + 13159*f_3/(3732480*epsilon) - 283*f_5/(51840*epsilon) - 4699/(11197440*epsilon) - pi**4/(518400*epsilon) + 13*pi**6/(6531840*epsilon) - f_3/(4320*epsilon**2) + f_5/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 71/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7636":"f_3**2/(11520*epsilon) + 5687*f_3/(3732480*epsilon) - f_5/(4320*epsilon) - 84811/(44789760*epsilon) - 59*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) - 59*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 5347/(7464960*epsilon**2) + f_3/(1440*epsilon**3) - 73/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 41/(51840*epsilon**4) - 1/(4320*epsilon**5)","7637":"31*f_3**2/(103680*epsilon) - 5797*f_3/(3732480*epsilon) + f_5/(270*epsilon) - 17117/(11197440*epsilon) - 23*pi**4/(2073600*epsilon) + 11*pi**6/(19595520*epsilon) - 23*f_3/(622080*epsilon**2) + 19*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","7638":"-13*f_3/(20736*epsilon) - 121*f_5/(25920*epsilon) + pi**4/(115200*epsilon) + 517/(311040*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 1/(1728*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","7639":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(48600*epsilon) + 409*f_3/(155520*epsilon) + 25*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(57600*epsilon) + f_3**2/(810*epsilon**2) + f_3/(480*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7640":"-11*f_3**2/(8640*epsilon) + 7*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) + 529*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(217728*epsilon) + f_3**2/(6480*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7641":"53*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 71*f_3/(31104*epsilon) - 83*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 5*pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7642":"-7*f_3**2/(20736*epsilon) + 9863*f_3/(3732480*epsilon) + 23*f_5/(34560*epsilon) - 17*pi**6/(9797760*epsilon) - 17117/(11197440*epsilon) + pi**4/(691200*epsilon) + 913*f_3/(622080*epsilon**2) - 71*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","7643":"-f_3**2/(8640*epsilon) - 749*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 281*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7644":"-23*f_3**2/(25920*epsilon) - 341*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 461*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 59*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7645":"f_3**2/(69120*epsilon) + 1153*f_3/(7464960*epsilon) - 47*f_5/(207360*epsilon) - 20029/(44789760*epsilon) - pi**6/(6531840*epsilon) + 7*pi**4/(2488320*epsilon) + 7*f_3/(248832*epsilon**2) - f_5/(11520*epsilon**2) - 3053/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 169/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","7646":"17*f_3**2/(17280*epsilon) - 41*f_3/(25920*epsilon) - pi**4*f_3/(86400*epsilon) - 359*f_5/(103680*epsilon) + 37*f_7/(207360*epsilon) - 7*pi**4/(259200*epsilon) + 11*pi**6/(1306368*epsilon) - f_3**2/(1440*epsilon**2) - 7*f_3/(2160*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","7647":"270899/(322486272*epsilon) - 86947/(89579520*epsilon**2) + 40603/(67184640*epsilon**3) - 577/(2239488*epsilon**4) + 37/(466560*epsilon**5) - 1/(77760*epsilon**6)","7648":"5*f_3**2/(5184*epsilon) - 287*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) - 215*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7649":"13*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 1009*f_3/(155520*epsilon) - 95*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 13*pi**6/(1959552*epsilon) + 11*pi**4/(311040*epsilon) - f_3**2/(6480*epsilon**2) + 11*f_3/(2592*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7650":"f_3**2/(207360*epsilon) - 46543*f_3/(134369280*epsilon) - 77*f_5/(746496*epsilon) - 117047/(1612431360*epsilon) + pi**6/(39191040*epsilon) + 1807*pi**4/(1343692800*epsilon) + 1807*f_3/(11197440*epsilon**2) + 7*f_5/(311040*epsilon**2) - 2471/(29859840*epsilon**2) - 11*pi**4/(22394880*epsilon**2) - 11*f_3/(186624*epsilon**3) + pi**4/(9331200*epsilon**3) + 83/(414720*epsilon**3) + f_3/(77760*epsilon**4) - 133/(622080*epsilon**4) + 7/(77760*epsilon**5)","7651":"f_3/(2160*epsilon) + 23*f_5/(12960*epsilon) - 16439/(14929920*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 329/(622080*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 79/(103680*epsilon**3) + 1/(2160*epsilon**4)","7652":"-37*f_3**2/(25920*epsilon) - 83*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 289*f_5/(31104*epsilon) - f_7/(288*epsilon) - 17*pi**6/(1959552*epsilon) + 59*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 59*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7653":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","7654":"-31*f_3/(207360*epsilon) + pi**4/(1866240*epsilon) + 48971/(322486272*epsilon) + f_3/(15552*epsilon**2) + 29681/(403107840*epsilon**2) + 2269/(33592320*epsilon**3) - 139/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","7655":"-11*f_3**2/(103680*epsilon) - 277*f_3/(746496*epsilon) + 17*f_5/(51840*epsilon) - 5041/(11197440*epsilon) - pi**6/(19595520*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(38880*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7656":"f_3**2/(23040*epsilon) - 2881*f_3/(7464960*epsilon) - f_5/(1440*epsilon) - 7*pi**4/(2488320*epsilon) + pi**6/(6531840*epsilon) + 48139/(29859840*epsilon) - 7*f_3/(20736*epsilon**2) + f_5/(11520*epsilon**2) + pi**4/(345600*epsilon**2) + 9487/(29859840*epsilon**2) + f_3/(2880*epsilon**3) - 839/(829440*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 25/(41472*epsilon**4) - 1/(5760*epsilon**5)","7657":"-431*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 1507/(17915904*epsilon) - pi**4/(12441600*epsilon) + 49*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 8887/(17915904*epsilon**2) - f_3/(4320*epsilon**3) - 14629/(14929920*epsilon**3) + 121/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","7658":"47*f_3/(1244160*epsilon) + f_5/(11520*epsilon) - 11203/(17915904*epsilon) + 19*pi**4/(12441600*epsilon) + f_3/(5184*epsilon**2) + 62147/(89579520*epsilon**2) - 6853/(14929920*epsilon**3) + 89/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","7659":"-383*f_3/(414720*epsilon) - f_5/(11520*epsilon) - pi**4/(12441600*epsilon) - 241/(44789760*epsilon) + 49*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 26903/(89579520*epsilon**2) - f_3/(4320*epsilon**3) - 11029/(14929920*epsilon**3) + 7/(9216*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","7660":"-13*f_3**2/(34560*epsilon) - 2609*f_3/(3732480*epsilon) - 7*f_5/(5760*epsilon) - 2467/(11197440*epsilon) + pi**6/(2177280*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 23/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7661":"13*f_3**2/(34560*epsilon) - 6229*f_3/(3732480*epsilon) + 103*f_5/(51840*epsilon) - 53*pi**4/(6220800*epsilon) - pi**6/(2177280*epsilon) + 31057/(14929920*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(172800*epsilon**2) + 20719/(14929920*epsilon**2) + f_3/(1440*epsilon**3) - 1079/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(20736*epsilon**4) - 1/(2880*epsilon**5)","7662":"-f_3**2/(810*epsilon) + 8377*f_3/(5598720*epsilon) + f_5/(2160*epsilon) - 77443/(22394880*epsilon) - 13*pi**4/(3732480*epsilon) + 19*pi**6/(9797760*epsilon) + f_3/(3456*epsilon**2) + f_5/(720*epsilon**2) - 19943/(11197440*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 91*f_3/(38880*epsilon**3) - 823/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(2880*epsilon**4) - 1/(810*epsilon**5)","7663":"-319*f_3/(1244160*epsilon) - 287*f_5/(207360*epsilon) - 7*pi**4/(4147200*epsilon) + 612167/(537477120*epsilon) - 7*f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 152129/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 5543/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","7664":"-95/(5971968*epsilon) + 67691/(268738560*epsilon**2) - 29081/(22394880*epsilon**3) + 137/(77760*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","7665":"13*f_3**2/(69120*epsilon) + 377*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(388800*epsilon) - pi**6/(4354560*epsilon) + 2611/(44789760*epsilon) - f_3/(3240*epsilon**2) - 7*f_5/(34560*epsilon**2) - 311/(5971968*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 19/(82944*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","7666":"-f_3**2/(25920*epsilon) - 47*f_3/(248832*epsilon) - 307*f_5/(207360*epsilon) - 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 344759/(537477120*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(6220800*epsilon**2) + 21613/(53747712*epsilon**2) - f_3/(51840*epsilon**3) + 5111/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","7667":"259*f_3/(3732480*epsilon) - f_5/(138240*epsilon) + 7*pi**4/(74649600*epsilon) + 91561/(1612431360*epsilon) - 7*f_3/(414720*epsilon**2) - 18539/(268738560*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + f_3/(38880*epsilon**3) - 13/(276480*epsilon**3) + 2249/(11197440*epsilon**4) - 89/(466560*epsilon**5) + 1/(15552*epsilon**6)","7668":"19*f_3**2/(103680*epsilon) + 179*f_3/(3732480*epsilon) + 61*f_5/(25920*epsilon) - 19*pi**6/(19595520*epsilon) - 7*pi**4/(1244160*epsilon) - 3419/(11197440*epsilon) + 77*f_3/(124416*epsilon**2) - 41*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 169/(373248*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","7669":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 77*f_3/(31104*epsilon) + 127*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7670":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","7671":"-f_3**2/(24*epsilon) + f_3/(6*epsilon) - 11/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","7672":"f_3/(2880*epsilon) + 53*f_5/(103680*epsilon) - 23*pi**4/(3110400*epsilon) + 16463/(16796160*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 41581/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 108227/(44789760*epsilon**3) + 83/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","7673":"7*f_3/(17280*epsilon) + f_5/(103680*epsilon) - pi**4/(414720*epsilon) - 1699/(22394880*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 109487/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 5305/(4478976*epsilon**3) + 259/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","7674":"-161*f_3/(1244160*epsilon) - 23*f_5/(207360*epsilon) - 280753/(322486272*epsilon) + 23*pi**4/(6220800*epsilon) + 23*f_3/(51840*epsilon**2) - 47989/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 30067/(26873856*epsilon**3) - 1061/(746496*epsilon**4) + 71/(62208*epsilon**5) - 7/(15552*epsilon**6)","7675":"-43*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 177535/(483729408*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 62957/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 907/(8398080*epsilon**3) - 187/(559872*epsilon**4) + 53/(58320*epsilon**5) - 1/(1944*epsilon**6)","7676":"-f_3**2/(25920*epsilon) + 691*f_3/(1244160*epsilon) - 41*f_5/(51840*epsilon) - 1583/(2985984*epsilon) + pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 415/(1119744*epsilon**2) + f_3/(2880*epsilon**3) + 3451/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","7677":"-f_3**2/(25920*epsilon) + 691*f_3/(1244160*epsilon) - 41*f_5/(51840*epsilon) - 1583/(2985984*epsilon) + pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 415/(1119744*epsilon**2) + f_3/(2880*epsilon**3) + 3451/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","7678":"13*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 1219*f_3/(311040*epsilon) - 43*f_5/(4860*epsilon) - 323*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7679":"f_3**2/(12960*epsilon) + 37*f_3/(41472*epsilon) - 37*f_5/(103680*epsilon) - 171893/(134369280*epsilon) + 7*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) - 7*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 1351/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 42563/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","7680":"f_3**2/(12960*epsilon) + 1091*f_3/(1244160*epsilon) - 89*f_5/(69120*epsilon) - 19283/(44789760*epsilon) + 49*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(20736*epsilon**2) + f_5/(2592*epsilon**2) - 32509/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6493/(11197440*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","7681":"71*f_3**2/(103680*epsilon) + 157*f_3/(207360*epsilon) + 7*f_5/(4320*epsilon) - 823*pi**4/(37324800*epsilon) - 13*pi**6/(9797760*epsilon) - 29827/(89579520*epsilon) - 19*f_3/(6912*epsilon**2) - 13*f_5/(51840*epsilon**2) + 7307/(3732480*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 73/(25920*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(810*epsilon**4) - 1/(4320*epsilon**5)","7682":"-1759*f_3/(1244160*epsilon) + 11*f_5/(103680*epsilon) + 37*pi**4/(12441600*epsilon) + 39041/(44789760*epsilon) + 7*f_3/(5184*epsilon**2) - 9221/(17915904*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 779/(14929920*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","7683":"f_3**2/(5184*epsilon) - 4579*f_3/(3732480*epsilon) - 61*f_5/(25920*epsilon) + 127*pi**4/(37324800*epsilon) + 15277/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 103*f_3/(103680*epsilon**2) + f_5/(1620*epsilon**2) - 409/(311040*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7684":"751*f_3/(1244160*epsilon) - 7*f_5/(17280*epsilon) - 1451/(2985984*epsilon) + pi**4/(829440*epsilon) - f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2669/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 4027/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","7685":"13*f_3/(17280*epsilon) - f_5/(6480*epsilon) - 6071/(17915904*epsilon) - 13*pi**4/(4665600*epsilon) - 11*f_3/(31104*epsilon**2) - 197/(50388480*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 83971/(134369280*epsilon**3) - 889/(1244160*epsilon**4) + 349/(933120*epsilon**5) - 7/(77760*epsilon**6)","7686":"f_3**2/(5184*epsilon) + 6619*f_3/(3732480*epsilon) + 19*f_5/(17280*epsilon) - 18727/(9953280*epsilon) - 331*pi**4/(37324800*epsilon) - 17*pi**6/(19595520*epsilon) - 263*f_3/(103680*epsilon**2) + f_5/(6480*epsilon**2) + pi**4/(69120*epsilon**2) + 2915/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 391/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","7687":"f_3**2/(23040*epsilon) - 2267*f_3/(7464960*epsilon) - 7*f_5/(34560*epsilon) - 13009/(44789760*epsilon) + pi**6/(4354560*epsilon) + 29*pi**4/(12441600*epsilon) - 37*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 697/(995328*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 73/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","7688":"199*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 6659/(29859840*epsilon) - pi**4/(829440*epsilon) - f_3/(6912*epsilon**2) - 209/(1244160*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 59/(207360*epsilon**3) + 1/(4320*epsilon**4)","7689":"95*f_3/(248832*epsilon) + 469*f_5/(207360*epsilon) - 606481/(537477120*epsilon) - 7*pi**4/(1382400*epsilon) - 7*f_3/(11520*epsilon**2) - 33251/(53747712*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 7777/(11197440*epsilon**3) + 83/(69120*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","7690":"-13*f_3**2/(25920*epsilon) - 593*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 731*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7691":"-193*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 3067*f_3/(3240*epsilon) - 8179*f_5/(12960*epsilon) - 863*f_7/(2880*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","7692":"-f_3**2/(24*epsilon) + f_3/(6*epsilon) - 11/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","7693":"14*f_3**2/(135*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 6221*f_3/(25920*epsilon) - 2957*f_5/(6480*epsilon) - 31*f_7/(288*epsilon) - 71*pi**4/(51840*epsilon) + 5*pi**6/(20412*epsilon) + 7*f_3**2/(360*epsilon**2) - 71*f_3/(432*epsilon**2) + 5*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","7694":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","7695":"f_3**2/(3840*epsilon) + 4747*f_3/(7464960*epsilon) + 359*f_5/(207360*epsilon) - 11699/(3981312*epsilon) - 373*pi**4/(74649600*epsilon) - pi**6/(3265920*epsilon) - 217*f_3/(207360*epsilon**2) - 17*f_5/(17280*epsilon**2) + pi**4/(138240*epsilon**2) + 36283/(14929920*epsilon**2) + f_3/(1152*epsilon**3) - 559/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(8640*epsilon**5)","7696":"-59*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2488320*epsilon) + 19/(107495424*epsilon) - f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 29873/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 3599/(11197440*epsilon**3) - 7/(207360*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","7697":"-7*f_3**2/(34560*epsilon) + 2735*f_3/(1492992*epsilon) + 13*f_5/(69120*epsilon) - 32431/(19906560*epsilon) - 229*pi**4/(74649600*epsilon) - pi**6/(3265920*epsilon) - 409*f_3/(207360*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(138240*epsilon**2) + 24187/(14929920*epsilon**2) + f_3/(1152*epsilon**3) - 463/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(8640*epsilon**5)","7698":"-19*f_3**2/(12960*epsilon) - 137*f_3/(19440*epsilon) + pi**4*f_3/(194400*epsilon) + 2627*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) - 6367/(3732480*epsilon) + 7*pi**4/(388800*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(8640*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 253/(103680*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","7699":"751*f_3/(1244160*epsilon) - 7*f_5/(17280*epsilon) - 1451/(2985984*epsilon) + pi**4/(829440*epsilon) - f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2669/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 4027/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","7700":"f_3**2/(11520*epsilon) - 23339*f_3/(44789760*epsilon) - f_5/(7680*epsilon) - pi**6/(78382080*epsilon) + 373*pi**4/(447897600*epsilon) + 495677/(1074954240*epsilon) + 421*f_3/(1244160*epsilon**2) + f_5/(8640*epsilon**2) - 6181/(14929920*epsilon**2) - pi**4/(829440*epsilon**2) - f_3/(6912*epsilon**3) + pi**4/(3110400*epsilon**3) + 493/(1492992*epsilon**3) + f_3/(25920*epsilon**4) - 11/(41472*epsilon**4) + 1/(10368*epsilon**5)","7701":"11*f_3**2/(12960*epsilon) - 431*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 911*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 49*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 49*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7702":"f_3**2/(69120*epsilon) + 1153*f_3/(7464960*epsilon) - 47*f_5/(207360*epsilon) - 20029/(44789760*epsilon) - pi**6/(6531840*epsilon) + 7*pi**4/(2488320*epsilon) + 7*f_3/(248832*epsilon**2) - f_5/(11520*epsilon**2) - 3053/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 169/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","7703":"-f_3/(5120*epsilon) + 7*f_5/(103680*epsilon) - 463/(100776960*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 7423/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 37409/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","7704":"11*f_3**2/(103680*epsilon) + 871*f_3/(746496*epsilon) - 133*f_5/(103680*epsilon) - 73*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 415477/(268738560*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 3151/(2799360*epsilon**2) + 7*f_3/(8640*epsilon**3) - 97/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","7705":"-11*f_3**2/(6480*epsilon) - 191*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 157*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 47*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 47*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","7706":"-13*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 1183*f_3/(311040*epsilon) - 371*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7707":"13*f_3**2/(5184*epsilon) - pi**4*f_3/(77760*epsilon) - f_3/(62208*epsilon) - 1061*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","7708":"13*f_3**2/(69120*epsilon) + 377*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(388800*epsilon) - pi**6/(4354560*epsilon) + 2611/(44789760*epsilon) - f_3/(3240*epsilon**2) - 7*f_5/(34560*epsilon**2) - 311/(5971968*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 19/(82944*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","7709":"-13*f_3**2/(34560*epsilon) - 9809*f_3/(3732480*epsilon) + 187*f_5/(51840*epsilon) - 18613/(11197440*epsilon) + 13*pi**4/(3110400*epsilon) + pi**6/(2177280*epsilon) + 13*f_3/(25920*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 13/(77760*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","7710":"f_3/(13824*epsilon) - 6257/(67184640*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 1573/(67184640*epsilon**2) + 29/(466560*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","7711":"29*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 4457/(179159040*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 199/(11197440*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 235/(8957952*epsilon**3) - 281/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","7712":"-f_3/(207360*epsilon) - pi**4/(12441600*epsilon) + 923/(35831808*epsilon) - f_3/(103680*epsilon**2) - 1/(5598720*epsilon**2) + 37/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","7713":"f_3/(23040*epsilon) - 1279/(33592320*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 1573/(67184640*epsilon**2) + 1/(23328*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","7714":"1807*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 2037749/(29023764480*epsilon) - 11*pi**4/(89579520*epsilon) - 11*f_3/(746496*epsilon**2) - 23029/(1209323520*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 2887/(201553920*epsilon**3) + 403/(8398080*epsilon**4) - 119/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7715":"249313/(2902376448*epsilon) + 131897/(4837294080*epsilon**2) - 19481/(201553920*epsilon**3) + 5417/(67184640*epsilon**4) - 59/(1399680*epsilon**5) + 1/(93312*epsilon**6)","7716":"11*f_3/(622080*epsilon) - 2353/(179159040*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 161/(16796160*epsilon**2) - 73/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","7717":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","7718":"-35*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 103*f_3/(192*epsilon) - 185*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7719":"f_3**2/(4320*epsilon) + 3089*f_3/(622080*epsilon) + 1321*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 3217/(1119744*epsilon) + pi**4/(777600*epsilon) + f_3/(6480*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(1036800*epsilon**2) + 12647/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 19/(4860*epsilon**3) - 181/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","7720":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 2741/(5598720*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(4320*epsilon**2) - 12629/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 623/(2488320*epsilon**3) + 121/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","7721":"19*f_3/(6912*epsilon) + 7*f_5/(17280*epsilon) - 76439/(134369280*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + 203/(8957952*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2867/(3732480*epsilon**3) - 373/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","7722":"-773*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) + 7801/(14929920*epsilon) + 13*pi**4/(1244160*epsilon) + 197*f_3/(51840*epsilon**2) - pi**4/(103680*epsilon**2) - 85187/(134369280*epsilon**2) - f_3/(864*epsilon**3) - 20279/(22394880*epsilon**3) + 1379/(622080*epsilon**4) - 233/(155520*epsilon**5) + 1/(2592*epsilon**6)","7723":"-2137*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) + 61*pi**4/(447897600*epsilon) + 2712701/(29023764480*epsilon) + 61*f_3/(3732480*epsilon**2) - 86683/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 16571/(403107840*epsilon**3) + 179/(3359232*epsilon**4) - 89/(2799360*epsilon**5) + 1/(116640*epsilon**6)","7724":"-5*f_3**2/(62208*epsilon) + 257*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 199*pi**4/(223948800*epsilon) - 269/(7464960*epsilon) + pi**6/(58786560*epsilon) - 199*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 5/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","7725":"-13*f_3**2/(103680*epsilon) + 881*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 199*pi**4/(223948800*epsilon) + 629/(22394880*epsilon) + pi**6/(9797760*epsilon) - 199*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 17/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","7726":"-107*f_3/(2488320*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 155/(35831808*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 1667/(22394880*epsilon**2) + f_3/(51840*epsilon**3) - 823/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","7727":"-f_3**2/(31104*epsilon) - 311*f_3/(7464960*epsilon) - 43*f_5/(466560*epsilon) - 7*pi**4/(8957952*epsilon) + 191/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 35*f_3/(373248*epsilon**2) + 7*f_5/(77760*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","7728":"-f_3/(11520*epsilon) - f_5/(34560*epsilon) - pi**4/(3110400*epsilon) + 887/(14929920*epsilon) + f_3/(13824*epsilon**2) - pi**4/(6220800*epsilon**2) + 49/(179159040*epsilon**2) - f_3/(51840*epsilon**3) + 463/(22394880*epsilon**3) - 53/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","7729":"71*f_3/(3732480*epsilon) + f_5/(51840*epsilon) - 31*pi**4/(37324800*epsilon) + 4967/(179159040*epsilon) - 31*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 10523/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 6721/(67184640*epsilon**3) - 43/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","7730":"6727/(2176782336*epsilon) - 38563/(5804752896*epsilon**2) + 1213/(60466176*epsilon**3) - 1259/(40310784*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","7731":"-113*f_3/(3732480*epsilon) - f_5/(12960*epsilon) - 11*pi**4/(37324800*epsilon) + 1289/(8957952*epsilon) - 11*f_3/(311040*epsilon**2) + 101/(8957952*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 7807/(89579520*epsilon**3) - 281/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","7732":"-7*f_3**2/(207360*epsilon) + 287*f_3/(2985984*epsilon) + 23*f_5/(414720*epsilon) - 4847/(39813120*epsilon) - pi**6/(19595520*epsilon) + 29*pi**4/(89579520*epsilon) + 29*f_3/(746496*epsilon**2) - f_5/(34560*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 4723/(89579520*epsilon**2) - 23*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 511/(7464960*epsilon**3) + f_3/(25920*epsilon**4) - 1/(7776*epsilon**4) + 1/(17280*epsilon**5)","7733":"11*f_3/(622080*epsilon) - 2353/(179159040*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 161/(16796160*epsilon**2) - 73/(1244160*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","7734":"f_3**2/(31104*epsilon) - 899*f_3/(7464960*epsilon) + 203*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) - 703/(8957952*epsilon) + 181*pi**4/(223948800*epsilon) + 101*f_3/(373248*epsilon**2) - 7*f_5/(77760*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 1213/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 43/(373248*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","7735":"7*f_3/(103680*epsilon) + 7*f_5/(138240*epsilon) - 15817/(358318080*epsilon) + pi**4/(12441600*epsilon) + 19*f_3/(414720*epsilon**2) - 43/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 761/(22394880*epsilon**3) + 1/(248832*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","7736":"-f_3/(41472*epsilon) + f_5/(31104*epsilon) + pi**4/(6220800*epsilon) + 2563/(107495424*epsilon) + f_3/(51840*epsilon**2) - 5717/(268738560*epsilon**2) - 689/(16796160*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","7737":"-127*f_3/(2488320*epsilon) - 7*f_5/(82944*epsilon) + 12587/(537477120*epsilon) + pi**4/(1382400*epsilon) + f_3/(414720*epsilon**2) - pi**4/(2488320*epsilon**2) + 8413/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 73/(3359232*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","7738":"-7*f_3/(62208*epsilon) - f_5/(3888*epsilon) - pi**4/(3110400*epsilon) + 5191/(22394880*epsilon) - f_3/(25920*epsilon**2) + 31/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","7739":"127*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 5417/(134369280*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 4253/(67184640*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 6323/(268738560*epsilon**3) + 2611/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","7740":"1807*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 2037749/(29023764480*epsilon) - 11*pi**4/(89579520*epsilon) - 11*f_3/(746496*epsilon**2) - 23029/(1209323520*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 2887/(201553920*epsilon**3) + 403/(8398080*epsilon**4) - 119/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7741":"-f_3/(34560*epsilon) + f_5/(31104*epsilon) + 7351/(179159040*epsilon) + 127/(4478976*epsilon**2) - 2767/(89579520*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","7742":"-f_3/(3732480*epsilon) - 7*f_5/(311040*epsilon) - 13501/(604661760*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 2677/(201553920*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 1667/(100776960*epsilon**3) + 281/(2799360*epsilon**4) - 1/(9720*epsilon**5) + 1/(29160*epsilon**6)","7743":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 2741/(5598720*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(4320*epsilon**2) - 12629/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 623/(2488320*epsilon**3) + 121/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","7744":"-1951/(89579520*epsilon) - 1181/(16796160*epsilon**2) + 2723/(268738560*epsilon**3) + 551/(4478976*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","7745":"47*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 1/(87480*epsilon) - 13*f_3/(622080*epsilon**2) - 193/(268738560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 2447/(134369280*epsilon**3) + 161/(1244160*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","7746":"-f_3/(34560*epsilon) + f_5/(31104*epsilon) + 7351/(179159040*epsilon) + 127/(4478976*epsilon**2) - 2767/(89579520*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","7747":"127*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 5417/(134369280*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 4253/(67184640*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 6323/(268738560*epsilon**3) + 2611/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","7748":"f_3/(103680*epsilon) + f_5/(46080*epsilon) - 23*pi**4/(24883200*epsilon) + 3719/(89579520*epsilon) - 307/(35831808*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 571/(22394880*epsilon**3) - 19/(138240*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","7749":"149*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 691/(59719680*epsilon) - f_3/(51840*epsilon**2) + pi**4/(12441600*epsilon**2) + 8951/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 1181/(33592320*epsilon**3) - 469/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","7750":"-43*f_3/(311040*epsilon) - f_5/(2592*epsilon) - pi**4/(3110400*epsilon) + 1355/(4478976*epsilon) - f_3/(25920*epsilon**2) + 79/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","7751":"11*f_3/(207360*epsilon) - 12481/(179159040*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 539/(16796160*epsilon**2) - 19/(414720*epsilon**3) + 11/(155520*epsilon**4) - 1/(38880*epsilon**5)","7752":"f_3**2/(11520*epsilon) - 1253*f_3/(7464960*epsilon) - 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 181*pi**4/(223948800*epsilon) + 40951/(179159040*epsilon) + 181*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1061/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 493/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","7753":"f_3**2/(31104*epsilon) + 41*f_3/(1492992*epsilon) + 233*f_5/(933120*epsilon) - 41239/(134369280*epsilon) - 17*pi**6/(117573120*epsilon) + 253*pi**4/(223948800*epsilon) + 253*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","7754":"4463/(179159040*epsilon) + 5927/(537477120*epsilon**2) - 301/(6718464*epsilon**3) - 433/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","7755":"47*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 1/(87480*epsilon) - 13*f_3/(622080*epsilon**2) - 193/(268738560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 2447/(134369280*epsilon**3) + 161/(1244160*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","7756":"-5*f_3**2/(62208*epsilon) + 257*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 199*pi**4/(223948800*epsilon) - 269/(7464960*epsilon) + pi**6/(58786560*epsilon) - 199*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 5/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","7757":"f_3/(13824*epsilon) - 6257/(67184640*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 1573/(67184640*epsilon**2) + 29/(466560*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","7758":"49*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - 719861/(3224862720*epsilon) + 17*pi**4/(74649600*epsilon) - f_3/(27648*epsilon**2) - pi**4/(4147200*epsilon**2) + 15187/(67184640*epsilon**2) + f_3/(51840*epsilon**3) - 83/(497664*epsilon**3) + 1237/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","7759":"-f_3/(207360*epsilon) - pi**4/(12441600*epsilon) + 923/(35831808*epsilon) - f_3/(103680*epsilon**2) - 1/(5598720*epsilon**2) + 37/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","7760":"-5*f_3**2/(62208*epsilon) + 1033*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 7*pi**4/(8957952*epsilon) + pi**6/(58786560*epsilon) + 427/(22394880*epsilon) - 35*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) + 91/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","7761":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","7762":"13*f_3**2/(103680*epsilon) - 1121*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) - 6449/(179159040*epsilon) + 11*pi**4/(44789760*epsilon) + 11*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","7763":"-43*f_3/(829440*epsilon) - 13*f_5/(248832*epsilon) - 23029/(1074954240*epsilon) + 7*pi**4/(8294400*epsilon) + 7*f_3/(69120*epsilon**2) - pi**4/(2488320*epsilon**2) + 16553/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 1477/(13436928*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","7764":"133*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) - 17*pi**4/(18662400*epsilon) - 253/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","7765":"-647*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) + 6371/(1074954240*epsilon) + 11*pi**4/(14929920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2488320*epsilon**2) + 22313/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 7601/(67184640*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","7766":"17*f_3**2/(60*epsilon) - 19*f_3*f_5/(40*epsilon) + 139*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 97*f_5/(72*epsilon) - 4753*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","7767":"-11*f_3/(82944*epsilon) + f_5/(311040*epsilon) - pi**4/(2488320*epsilon) + 7159/(44789760*epsilon) + 13*f_3/(207360*epsilon**2) - 10823/(179159040*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 401/(22394880*epsilon**3) - 1/(9216*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","7768":"-449*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) - 2521/(537477120*epsilon) + 23*pi**4/(37324800*epsilon) - 13*f_3/(1244160*epsilon**2) - pi**4/(2488320*epsilon**2) + 8701/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 311/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","7769":"-221*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - pi**4/(24883200*epsilon) + 5689/(59719680*epsilon) - f_3/(207360*epsilon**2) - 77/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5143/(89579520*epsilon**3) - 61/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","7770":"f_3**2/(31104*epsilon) - 47*f_3/(7464960*epsilon) + 203*f_5/(933120*epsilon) - 13103/(44789760*epsilon) - 17*pi**6/(117573120*epsilon) + 217*pi**4/(223948800*epsilon) + 217*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 725/(4478976*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 179/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","7771":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","7772":"491*f_3/(22394880*epsilon) - 53*f_5/(1244160*epsilon) - 7*pi**4/(27993600*epsilon) + 156827/(5804752896*epsilon) - 7*f_3/(233280*epsilon**2) + 1781/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 77/(4199040*epsilon**3) + 3487/(33592320*epsilon**4) - 79/(699840*epsilon**5) + 1/(23328*epsilon**6)","7773":"-7*f_3**2/(103680*epsilon) + 103*f_3/(2488320*epsilon) + 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 1/(46656*epsilon) + 133*pi**4/(223948800*epsilon) + 133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 11/(116640*epsilon**2) - 17*f_3/(155520*epsilon**3) - 1/(11664*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","7774":"11*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 3361/(716636160*epsilon) - f_3/(58320*epsilon**2) + 1543/(358318080*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 89/(14929920*epsilon**3) + 59/(4478976*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","7775":"491*f_3/(22394880*epsilon) - 53*f_5/(1244160*epsilon) - 7*pi**4/(27993600*epsilon) + 156827/(5804752896*epsilon) - 7*f_3/(233280*epsilon**2) + 1781/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 77/(4199040*epsilon**3) + 3487/(33592320*epsilon**4) - 79/(699840*epsilon**5) + 1/(23328*epsilon**6)","7776":"11*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 3361/(716636160*epsilon) - f_3/(58320*epsilon**2) + 1543/(358318080*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 89/(14929920*epsilon**3) + 59/(4478976*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","7777":"-79*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 5131/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 41/(14929920*epsilon**2) + f_3/(51840*epsilon**3) + 149/(44789760*epsilon**3) + 13/(4478976*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","7778":"11*f_3/(1866240*epsilon) - pi**4/(18662400*epsilon) + 29/(89579520*epsilon) - f_3/(155520*epsilon**2) + 13/(22394880*epsilon**2) + 1/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","7779":"11*f_3/(622080*epsilon) - 1931/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 37/(22394880*epsilon**2) + 77/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","7780":"-7*f_3/(2239488*epsilon) - f_5/(276480*epsilon) - 2149/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) + 89/(8957952*epsilon**2) + f_3/(77760*epsilon**3) + 97/(8957952*epsilon**3) - 79/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","7781":"-79*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 5131/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 41/(14929920*epsilon**2) + f_3/(51840*epsilon**3) + 149/(44789760*epsilon**3) + 13/(4478976*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","7782":"-1603*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) + 17*pi**4/(895795200*epsilon) + 1552621/(174142586880*epsilon) + 17*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 9317/(3627970560*epsilon**2) - f_3/(1866240*epsilon**3) - 29/(44789760*epsilon**3) - 59/(6298560*epsilon**4) + 41/(2799360*epsilon**5) - 1/(139968*epsilon**6)","7783":"11*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 3361/(716636160*epsilon) - f_3/(58320*epsilon**2) + 1543/(358318080*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 89/(14929920*epsilon**3) + 59/(4478976*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","7784":"271*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 839/(119439360*epsilon) - 23*pi**4/(447897600*epsilon) - 23*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 389/(67184640*epsilon**2) + f_3/(311040*epsilon**3) + 1037/(67184640*epsilon**3) - 1/(419904*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7785":"11*f_3/(3732480*epsilon) - pi**4/(37324800*epsilon) + 29/(179159040*epsilon) - f_3/(311040*epsilon**2) + 13/(44789760*epsilon**2) + 1/(2239488*epsilon**3) + 11/(933120*epsilon**4) - 1/(77760*epsilon**5)","7786":"-f_3/(2488320*epsilon) - pi**4/(24883200*epsilon) + 197/(358318080*epsilon) - f_3/(207360*epsilon**2) + 1063/(134369280*epsilon**2) + 247/(13436928*epsilon**3) - 47/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7787":"271*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 839/(119439360*epsilon) - 23*pi**4/(447897600*epsilon) - 23*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 389/(67184640*epsilon**2) + f_3/(311040*epsilon**3) + 1037/(67184640*epsilon**3) - 1/(419904*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7788":"11*f_3/(746496*epsilon) - pi**4/(7464960*epsilon) + 719/(89579520*epsilon) - f_3/(62208*epsilon**2) + 31/(22394880*epsilon**2) + 59/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","7789":"11*f_3/(746496*epsilon) - pi**4/(7464960*epsilon) + 719/(89579520*epsilon) - f_3/(62208*epsilon**2) + 31/(22394880*epsilon**2) + 59/(5598720*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","7790":"-f_3/(2488320*epsilon) - pi**4/(24883200*epsilon) + 197/(358318080*epsilon) - f_3/(207360*epsilon**2) + 1063/(134369280*epsilon**2) + 247/(13436928*epsilon**3) - 47/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7791":"-7*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 2059/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 211/(22394880*epsilon**2) + f_3/(51840*epsilon**3) + 49/(8957952*epsilon**3) - 7/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","7792":"11*f_3/(1244160*epsilon) - 59/(5971968*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 101/(22394880*epsilon**2) + 19/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","7793":"271*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 839/(119439360*epsilon) - 23*pi**4/(447897600*epsilon) - 23*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 389/(67184640*epsilon**2) + f_3/(311040*epsilon**3) + 1037/(67184640*epsilon**3) - 1/(419904*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7794":"11*f_3/(1244160*epsilon) - 59/(5971968*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 101/(22394880*epsilon**2) + 19/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","7795":"-1603*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) + 17*pi**4/(895795200*epsilon) + 1552621/(174142586880*epsilon) + 17*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 9317/(3627970560*epsilon**2) - f_3/(1866240*epsilon**3) - 29/(44789760*epsilon**3) - 59/(6298560*epsilon**4) + 41/(2799360*epsilon**5) - 1/(139968*epsilon**6)","7796":"271*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 839/(119439360*epsilon) - 23*pi**4/(447897600*epsilon) - 23*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 389/(67184640*epsilon**2) + f_3/(311040*epsilon**3) + 1037/(67184640*epsilon**3) - 1/(419904*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","7797":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","7798":"5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) - 6*f_3_5/epsilon + 7*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","7799":"-1603*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) + 17*pi**4/(895795200*epsilon) + 1552621/(174142586880*epsilon) + 17*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 9317/(3627970560*epsilon**2) - f_3/(1866240*epsilon**3) - 29/(44789760*epsilon**3) - 59/(6298560*epsilon**4) + 41/(2799360*epsilon**5) - 1/(139968*epsilon**6)","7800":"59*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 95*f_3/(2592*epsilon) - 137*f_5/(2592*epsilon) - 61*f_7/(1440*epsilon) - 59*pi**4/(129600*epsilon) + 13*pi**6/(163296*epsilon) - f_3**2/(180*epsilon**2) - 59*f_3/(1080*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","7801":"-2*f_3**2/(135*epsilon) - 4253*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 179*f_5/(1620*epsilon) + 61*f_7/(1440*epsilon) - 7*pi**4/(51840*epsilon) + pi**6/(11664*epsilon) + f_3**2/(180*epsilon**2) - 7*f_3/(432*epsilon**2) + 7*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","7802":"-73*f_3**2/(1080*epsilon) - 3809*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 253*f_5/(3240*epsilon) + 67*f_7/(480*epsilon) - 19*pi**4/(51840*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(180*epsilon**2) - 19*f_3/(432*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","7803":"-337/(61440*epsilon) - 3/(640*epsilon**2) + 11/(3840*epsilon**3) + 1/(160*epsilon**4) - 1/(120*epsilon**5)","7804":"107*f_3/(3840*epsilon) + 7*f_5/(1920*epsilon) - 1441/(36864*epsilon) - pi**4/(23040*epsilon) - f_3/(192*epsilon**2) - 2063/(92160*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 71/(11520*epsilon**3) + 53/(1152*epsilon**4) - 13/(360*epsilon**5) + 1/(36*epsilon**6)","7805":"-23*f_3**2/(1620*epsilon) - 29*f_3/(8640*epsilon) - pi**4*f_3/(32400*epsilon) + 43*f_5/(1728*epsilon) - 323*f_7/(34560*epsilon) + pi**4/(777600*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7806":"19*f_3**2/(3456*epsilon) + 1243*f_3/(622080*epsilon) - 281*f_5/(25920*epsilon) - pi**4/(1555200*epsilon) + pi**6/(3265920*epsilon) + 54023/(44789760*epsilon) + 427*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 12031/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 6311/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","7807":"-779651/(134369280*epsilon) - 130397/(100776960*epsilon**2) + 41327/(7464960*epsilon**3) - 18443/(5598720*epsilon**4) + 49/(51840*epsilon**5) - 1/(7776*epsilon**6)","7808":"2364443/(403107840*epsilon) + 59449/(67184640*epsilon**2) - 154259/(22394880*epsilon**3) + 11231/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","7809":"11*f_3**2/(5760*epsilon) - 34933*f_3/(622080*epsilon) + 47*f_5/(1920*epsilon) - 11*pi**4/(155520*epsilon) + 13*pi**6/(1088640*epsilon) + 72151/(1866240*epsilon) - 245*f_3/(20736*epsilon**2) + 3*f_5/(320*epsilon**2) + pi**4/(345600*epsilon**2) + 1633/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 137/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","7810":"1097*f_3/(622080*epsilon) + f_5/(5760*epsilon) - 306197/(134369280*epsilon) + 29*pi**4/(6220800*epsilon) + 29*f_3/(51840*epsilon**2) - 233/(69984*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 22331/(7464960*epsilon**3) + 391/(124416*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","7811":"-223*f_3/(207360*epsilon) - 7*f_5/(5760*epsilon) + 23*pi**4/(2073600*epsilon) + 193409/(134369280*epsilon) + 23*f_3/(17280*epsilon**2) - 13463/(5598720*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 551/(186624*epsilon**3) + 191/(38880*epsilon**4) + 11/(1296*epsilon**5) - 1/(108*epsilon**6)","7812":"-33925/(13436928*epsilon) + 60163/(22394880*epsilon**2) - 599/(466560*epsilon**3) - 85/(62208*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7813":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 77*f_3/(8640*epsilon) + 223*f_5/(5184*epsilon) - 359*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 19*pi**4/(777600*epsilon) + f_3**2/(1080*epsilon**2) + 19*f_3/(6480*epsilon**2) - 5*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7814":"-31*f_3**2/(2880*epsilon) - pi**4*f_3/(28800*epsilon) + 139*f_3/(864*epsilon) - 239*f_5/(1920*epsilon) - 107*f_7/(1152*epsilon) - pi**4/(10800*epsilon) + pi**6/(24192*epsilon) - f_3**2/(480*epsilon**2) - f_3/(90*epsilon**2) + f_5/(32*epsilon**2) - pi**6/(36288*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - f_5/(48*epsilon**3)","7815":"23*f_3**2/(90*epsilon) - 31*f_3/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 31*f_5/(216*epsilon) - 91*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7816":"-35*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 349*f_3/(576*epsilon) - 205*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7817":"f_3**2/(24*epsilon) - f_3*f_5/(8*epsilon) - 20657*f_3/(8640*epsilon) - 179*f_5/(120*epsilon) + 343*f_7/(80*epsilon) + pi**4/(86400*epsilon) + 841/(5184*epsilon) + 341*f_3/(360*epsilon**2) + 3*f_5/(4*epsilon**2) - 147*f_7/(80*epsilon**2) - 77/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","7818":"-7*f_3**2/(90*epsilon) + 4535*f_3/(62208*epsilon) + 11*f_5/(135*epsilon) - 28229/(186624*epsilon) + 217*pi**4/(3110400*epsilon) + 31*pi**6/(544320*epsilon) - 73*f_3/(1296*epsilon**2) - 4*f_5/(45*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 347/(4860*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","7819":"43*f_3/(51840*epsilon) - f_5/(1280*epsilon) - 110063/(89579520*epsilon) + 17*pi**4/(1036800*epsilon) + 17*f_3/(8640*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 1991/(2985984*epsilon**2) - 7*f_3/(2880*epsilon**3) + 163/(622080*epsilon**3) + 149/(103680*epsilon**4) + 1/(108*epsilon**5) - 1/(72*epsilon**6)","7820":"-f_3**2/(5760*epsilon) + 2389*f_3/(559872*epsilon) - 3929*f_5/(155520*epsilon) + 7*pi**4/(248832*epsilon) + 11*pi**6/(3265920*epsilon) + 51893/(4199040*epsilon) + 35*f_3/(10368*epsilon**2) + 67*f_5/(25920*epsilon**2) - 1567/(466560*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 17/(29160*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","7821":"19*f_3**2/(3456*epsilon) + 3907*f_3/(622080*epsilon) - 341*f_5/(25920*epsilon) - 10277/(8957952*epsilon) - pi**4/(1555200*epsilon) + pi**6/(3265920*epsilon) + 427*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 2579/(746496*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 6311/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","7822":"2111*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) - 4415927/(806215680*epsilon) - 43*pi**4/(6220800*epsilon) - 43*f_3/(51840*epsilon**2) - 405007/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4757/(5598720*epsilon**3) + 7009/(933120*epsilon**4) - 107/(19440*epsilon**5) + 1/(648*epsilon**6)","7823":"649*f_3/(311040*epsilon) + 7*f_5/(51840*epsilon) - 11321/(10077696*epsilon) - 41*pi**4/(9331200*epsilon) - 41*f_3/(77760*epsilon**2) - 126293/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 4921/(2239488*epsilon**3) + 281/(58320*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","7824":"-181*f_3**2/(1080*epsilon) - 97*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 37*f_5/(216*epsilon) + 5887*f_7/(12960*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","7825":"71*f_3**2/(720*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 2471*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","7826":"5*f_3**2/(3456*epsilon) + 10759*f_3/(622080*epsilon) - 649*f_5/(25920*epsilon) - 161*pi**4/(3110400*epsilon) + 5501/(1866240*epsilon) + 13*pi**6/(1632960*epsilon) - 161*f_3/(25920*epsilon**2) + 49*f_5/(8640*epsilon**2) + 31/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","7827":"7*f_3**2/(1620*epsilon) - 931*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 197*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 59*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 59*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","7828":"-17*f_3**2/(51840*epsilon) - 61351*f_3/(2799360*epsilon) + 1121*f_5/(155520*epsilon) - pi**6/(1399680*epsilon) + 311*pi**4/(6220800*epsilon) + 51893/(4199040*epsilon) + 311*f_3/(51840*epsilon**2) - 13*f_5/(25920*epsilon**2) - 1567/(466560*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 17/(29160*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","7829":"61*f_3/(23040*epsilon) + f_5/(5184*epsilon) - 933677/(134369280*epsilon) - 17*pi**4/(6220800*epsilon) - 17*f_3/(51840*epsilon**2) - 1873/(559872*epsilon**2) + 27227/(7464960*epsilon**3) + 1811/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","7830":"53*f_3/(11520*epsilon) + 71*f_5/(5760*epsilon) - 1105121/(67184640*epsilon) + 7*pi**4/(259200*epsilon) + 7*f_3/(2160*epsilon**2) - 46757/(22394880*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 163/(93312*epsilon**3) + 7/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","7831":"-649*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 980791/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 359807/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 10211/(33592320*epsilon**3) - 2483/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","7832":"-f_3**2/(5760*epsilon) - 205*f_3/(248832*epsilon) - 7*f_5/(11520*epsilon) - 2501/(829440*epsilon) + 49*pi**4/(2488320*epsilon) + pi**6/(362880*epsilon) + 49*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 8201/(2488320*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 29/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 7/(720*epsilon**5)","7833":"-65*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 15575/(53747712*epsilon) - 7*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 12251/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 2501/(5598720*epsilon**3) - 71/(77760*epsilon**4) - 47/(38880*epsilon**5) + 1/(648*epsilon**6)","7834":"-7*f_3/(51840*epsilon) + f_5/(7680*epsilon) - pi**4/(388800*epsilon) + 9733/(59719680*epsilon) - f_3/(3240*epsilon**2) + 7379/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 277/(3732480*epsilon**3) - 31/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","7835":"-41*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 31*pi**4/(12441600*epsilon) + 1/(1944*epsilon) - 31*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 863/(5598720*epsilon**2) + f_3/(8640*epsilon**3) - 359/(7464960*epsilon**3) + 257/(207360*epsilon**4) - 113/(51840*epsilon**5) + 1/(864*epsilon**6)","7836":"f_3/(41472*epsilon) + f_5/(7680*epsilon) - 17*pi**4/(3110400*epsilon) + 48629/(179159040*epsilon) - 17*f_3/(25920*epsilon**2) + 23839/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 1141/(3732480*epsilon**3) + 13/(207360*epsilon**4) - 17/(6480*epsilon**5) + 1/(432*epsilon**6)","7837":"29*f_3**2/(51840*epsilon) - 4151*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 773/(2239488*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","7838":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","7839":"157*f_3/(41472*epsilon) + 7*f_5/(11520*epsilon) - 60841/(67184640*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - 52967/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 913/(466560*epsilon**3) + 1/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","7840":"71*f_3/(1244160*epsilon) - f_5/(6912*epsilon) + 4007/(179159040*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(622080*epsilon**2) + 2119/(44789760*epsilon**2) - f_3/(5184*epsilon**3) + 235/(2239488*epsilon**3) + 71/(311040*epsilon**4) + 1/(2880*epsilon**5) - 1/(1296*epsilon**6)","7841":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","7842":"13*f_3**2/(240*epsilon) + 26489*f_3/(103680*epsilon) - 121*f_5/(288*epsilon) - 2023/(62208*epsilon) - 301*pi**4/(1036800*epsilon) + 19*pi**6/(181440*epsilon) - 1487*f_3/(8640*epsilon**2) + 13*f_5/(60*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 379/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","7843":"-317*f_3**2/(2160*epsilon) - 22903*f_3/(12960*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 5117*f_5/(2592*epsilon) + 299*f_7/(1440*epsilon) - 49*pi**4/(129600*epsilon) + 5*pi**6/(23328*epsilon) + 2*f_3**2/(9*epsilon**2) + 589*f_3/(540*epsilon**2) - 179*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","7844":"-37*f_3**2/(360*epsilon) - 13*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 77*f_5/(108*epsilon) - 77*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7845":"85337/(67184640*epsilon) - 43463/(44789760*epsilon**2) - 859/(466560*epsilon**3) + 113/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","7846":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","7847":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","7848":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","7849":"47*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 115*f_3/(288*epsilon) + 115*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","7850":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 49*f_7/(18*epsilon) + 1063*f_9/(324*epsilon)","7851":"13*f_3**2/(360*epsilon) - 133*f_3/(180*epsilon) - pi**4*f_3/(1800*epsilon) + 167*f_5/(216*epsilon) + 7*f_7/(180*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","7852":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","7853":"11*f_3**2/(80*epsilon) - 34*f_3/(45*epsilon) + pi**4*f_3/(1200*epsilon) - 29*f_5/(72*epsilon) + 35*f_7/(32*epsilon) - pi**4/(1800*epsilon) - f_3**2/(4*epsilon**2) + f_3/(3*epsilon**2)","7854":"11*f_3**2/(80*epsilon) - 133*f_3/(180*epsilon) + pi**4*f_3/(1200*epsilon) - 29*f_5/(72*epsilon) + 343*f_7/(320*epsilon) - pi**4/(1800*epsilon) - f_3**2/(4*epsilon**2) + f_3/(3*epsilon**2)","7855":"-7*f_3**2/(720*epsilon) - 13763*f_3/(311040*epsilon) - 287*f_5/(4320*epsilon) - 31*pi**6/(1088640*epsilon) - 421*pi**4/(1555200*epsilon) + 162791/(933120*epsilon) + 757*f_3/(10368*epsilon**2) + f_5/(9*epsilon**2) - 5179/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","7856":"19*f_3**2/(360*epsilon) - 133*f_3/(180*epsilon) - pi**4*f_3/(1800*epsilon) + 22*f_5/(27*epsilon) - 7*f_7/(240*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","7857":"f_3**2/(2880*epsilon) - 21791*f_3/(311040*epsilon) - 17*f_5/(320*epsilon) - 233*pi**4/(777600*epsilon) - 13*pi**6/(544320*epsilon) + 162791/(933120*epsilon) + 937*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 5179/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","7858":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","7859":"29*f_3**2/(360*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 277*f_5/(432*epsilon) - 1169*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","7860":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 353*f_3/(11520*epsilon) + 67*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) - 2099/(34560*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - pi**4/(9600*epsilon**2) - 61/(8640*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","7861":"f_3**2/(180*epsilon) - f_3/(90*epsilon) + pi**4*f_3/(1800*epsilon) - 7*f_5/(108*epsilon) + 119*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","7862":"-157*f_3**2/(360*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 133*f_5/(432*epsilon) + 49*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","7863":"f_3**2/(288*epsilon) - 139*f_3/(6912*epsilon) + pi**4*f_3/(7200*epsilon) + 7*f_5/(320*epsilon) - 43*pi**4/(345600*epsilon) - 2491/(829440*epsilon) + f_3**2/(120*epsilon**2) - 43*f_3/(2880*epsilon**2) - 17/(1080*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 17/(960*epsilon**3) + 11/(480*epsilon**4)","7864":"37*f_3**2/(120*epsilon) - 29*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) + 1253*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","7865":"13*f_3**2/(180*epsilon) - 3*f_3*f_5/(5*epsilon) - 37*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 335*f_5/(432*epsilon) - 259*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","7866":"157*f_3**2/(2160*epsilon) - 3253*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 1649*f_5/(2592*epsilon) - 11*f_7/(24*epsilon) - 7*pi**6/(23328*epsilon) + 161*pi**4/(129600*epsilon) + 4051/(25920*epsilon) - f_3**2/(90*epsilon**2) + 11*f_3/(108*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) - 43/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","7867":"-f_3**2/(720*epsilon) + 7729*f_3/(1244160*epsilon) - f_5/(480*epsilon) - 63089/(22394880*epsilon) - 743*pi**4/(37324800*epsilon) - pi**6/(725760*epsilon) + 17*f_3/(38880*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(172800*epsilon**2) + 3043/(1244160*epsilon**2) - f_3/(240*epsilon**3) - pi**4/(129600*epsilon**3) + 2669/(311040*epsilon**3) + f_3/(270*epsilon**4) - 89/(8640*epsilon**4) + 7/(2160*epsilon**5)","7868":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","7869":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","7870":"f_3**2/(12*epsilon) - 289*f_3/(576*epsilon) - 5*f_5/(16*epsilon) + 49*f_7/(64*epsilon) + pi**4/(5760*epsilon) + 43/(576*epsilon) + f_3/(48*epsilon**2) - 1/(144*epsilon**2)","7871":"-f_3**2/(6*epsilon) - 4*f_3/(9*epsilon) - 5*f_5/(6*epsilon) + 49*f_7/(32*epsilon)","7872":"37*f_3**2/(2160*epsilon) - 29*f_3/(320*epsilon) + pi**4*f_3/(10800*epsilon) + 1753*f_5/(12960*epsilon) - 599*f_7/(2880*epsilon) - 19*pi**6/(163296*epsilon) + pi**4/(5760*epsilon) + 16997/(62208*epsilon) - f_3**2/(90*epsilon**2) + f_3/(120*epsilon**2) + f_5/(108*epsilon**2) - 151/(810*epsilon**2) - pi**4/(3600*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(30*epsilon**3) + f_5/(9*epsilon**3) - 5/(54*epsilon**3) + 2/(45*epsilon**4)","7873":"103*f_3**2/(4320*epsilon) - 4061*f_3/(5184*epsilon) - pi**4*f_3/(4320*epsilon) + 4289*f_5/(5184*epsilon) + 13*f_7/(320*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(51840*epsilon) + 7*f_3**2/(90*epsilon**2) + 95*f_3/(216*epsilon**2) - 143*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","7874":"29*f_3**2/(1920*epsilon) - 5857*f_3/(103680*epsilon) - 77*f_5/(5760*epsilon) - 287*pi**4/(2073600*epsilon) - pi**6/(120960*epsilon) + 6095/(62208*epsilon) + 443*f_3/(11520*epsilon**2) + 7*f_5/(320*epsilon**2) - 5251/(69120*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 211/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","7875":"353*f_3**2/(2160*epsilon) - 2569*f_3/(25920*epsilon) + pi**4*f_3/(5400*epsilon) - 2141*f_5/(6480*epsilon) + 241*f_7/(1152*epsilon) - 199*pi**4/(259200*epsilon) + 5*pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) - 107*f_3/(1080*epsilon**2) + 61*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7876":"f_3**2/(2160*epsilon) - 2953*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 185*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - 1433/(25920*epsilon) - pi**6/(163296*epsilon) + 29*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 29*f_3/(1080*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) - 23/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","7877":"f_3**2/(540*epsilon) - 17*f_3/(320*epsilon) - pi**4*f_3/(21600*epsilon) + 1373*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - 29407/(155520*epsilon) - pi**6/(40824*epsilon) + pi**4/(14400*epsilon) - f_3**2/(360*epsilon**2) + f_3/(120*epsilon**2) - f_5/(54*epsilon**2) - 353/(25920*epsilon**2) - pi**4/(14400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(120*epsilon**3) + f_5/(36*epsilon**3) - 113/(2160*epsilon**3) + 19/(360*epsilon**4)","7878":"-f_3**2/(960*epsilon) - 47*f_3/(311040*epsilon) - 371*pi**4/(37324800*epsilon) + pi**6/(1451520*epsilon) + 2233/(559872*epsilon) + 709*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 7577/(2488320*epsilon**2) - f_3/(288*epsilon**3) - pi**4/(518400*epsilon**3) + 2081/(311040*epsilon**3) + 19*f_3/(4320*epsilon**4) - 43/(3456*epsilon**4) + 13/(2160*epsilon**5)","7879":"-1487*f_3/(103680*epsilon) - 47*f_5/(960*epsilon) - 151*pi**4/(518400*epsilon) + pi**6/(40320*epsilon) + 17639/(311040*epsilon) + 659*f_3/(8640*epsilon**2) + 11*f_5/(240*epsilon**2) - 773/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","7880":"-f_3**2/(60*epsilon) + 4129*f_3/(103680*epsilon) - 47*f_5/(960*epsilon) - 79*pi**4/(518400*epsilon) - 361/(311040*epsilon) + pi**6/(40320*epsilon) - 61*f_3/(8640*epsilon**2) + 11*f_5/(240*epsilon**2) - pi**4/(5400*epsilon**2) - 53/(25920*epsilon**2) - f_3/(45*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","7881":"-f_3**2/(192*epsilon) + 4799*f_3/(207360*epsilon) + 83*f_5/(5760*epsilon) - 23563/(4976640*epsilon) + pi**6/(725760*epsilon) + 43*pi**4/(1036800*epsilon) - 671*f_3/(17280*epsilon**2) - f_5/(80*epsilon**2) + pi**4/(17280*epsilon**2) + 29939/(829440*epsilon**2) + f_3/(144*epsilon**3) - 401/(34560*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","7882":"f_3**2/(320*epsilon) - 2437*f_3/(207360*epsilon) + 83*f_5/(5760*epsilon) + 2717/(4976640*epsilon) + pi**6/(725760*epsilon) + pi**4/(41472*epsilon) - 131*f_3/(17280*epsilon**2) - f_5/(80*epsilon**2) + 1859/(829440*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(28800*epsilon**3) - 41/(34560*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","7883":"3*f_3**2/(64*epsilon) + 5873*f_3/(103680*epsilon) - 173*f_5/(960*epsilon) - 59*pi**4/(518400*epsilon) - pi**6/(90720*epsilon) + 195203/(2488320*epsilon) - 533*f_3/(8640*epsilon**2) + 43*f_5/(480*epsilon**2) - 10789/(414720*epsilon**2) + 11*pi**4/(43200*epsilon**2) + 11*f_3/(360*epsilon**3) - 877/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 53/(2880*epsilon**4) - 1/(240*epsilon**5)","7884":"-301/(3072*epsilon) + 1161/(10240*epsilon**2) - 175/(3072*epsilon**3) + 19/(768*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7885":"f_3**2/(960*epsilon) - 13049*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) - 109/(116640*epsilon) + pi**6/(181440*epsilon) + 1103*pi**4/(3110400*epsilon) + 1103*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 839/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + 1/(1620*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","7886":"257*f_3/(4320*epsilon) + 7*f_5/(180*epsilon) - 53851/(414720*epsilon) + 29*pi**4/(172800*epsilon) - 7*f_3/(120*epsilon**2) - pi**4/(3600*epsilon**2) + 2357/(18432*epsilon**2) + f_3/(20*epsilon**3) - 2561/(46080*epsilon**3) + 21/(1280*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7887":"f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 6101*f_3/(25920*epsilon) - 781*f_5/(3240*epsilon) - 19*f_7/(144*epsilon) + pi**6/(40824*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(72*epsilon**2) + 13*f_3/(432*epsilon**2) + f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","7888":"-2299*f_3/(25920*epsilon) - 77*f_5/(2880*epsilon) - 37*pi**4/(259200*epsilon) + 164029/(1244160*epsilon) + 791*f_3/(8640*epsilon**2) - 20219/(165888*epsilon**2) + 11*pi**4/(86400*epsilon**2) - 17*f_3/(360*epsilon**3) + 5437/(138240*epsilon**3) + 29/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","7889":"11*f_3**2/(120*epsilon) + 9*f_3*f_5/(40*epsilon) - 83*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) - 37*f_5/(144*epsilon) + 931*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","7890":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 73*f_3/(1280*epsilon) + 29*f_5/(960*epsilon) + 7*f_7/(160*epsilon) - 583/(6912*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - pi**4/(9600*epsilon**2) - 17/(1728*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","7891":"-f_3**2/(2880*epsilon) - 1057*f_3/(248832*epsilon) - 97*f_5/(17280*epsilon) - 83*pi**4/(12441600*epsilon) - pi**6/(2177280*epsilon) - 239/(622080*epsilon) + 1243*f_3/(103680*epsilon**2) + f_5/(240*epsilon**2) - 3493/(829440*epsilon**2) - 41*pi**4/(1036800*epsilon**2) - 41*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 43/(6912*epsilon**3) + f_3/(720*epsilon**4) - 41/(5760*epsilon**4) + 1/(360*epsilon**5)","7892":"-f_3**2/(960*epsilon) - 47*f_3/(311040*epsilon) - 371*pi**4/(37324800*epsilon) + pi**6/(1451520*epsilon) + 2233/(559872*epsilon) + 709*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 7577/(2488320*epsilon**2) - f_3/(288*epsilon**3) - pi**4/(518400*epsilon**3) + 2081/(311040*epsilon**3) + 19*f_3/(4320*epsilon**4) - 43/(3456*epsilon**4) + 13/(2160*epsilon**5)","7893":"-f_3**2/(4320*epsilon) + 185*f_3/(165888*epsilon) + 7*f_5/(25920*epsilon) - 587*pi**4/(223948800*epsilon) - pi**6/(4354560*epsilon) + 15973/(134369280*epsilon) - 1967*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 2351/(2488320*epsilon**2) + 31*f_3/(17280*epsilon**3) - 1627/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 247/(51840*epsilon**4) - 13/(6480*epsilon**5)","7894":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","7895":"35*f_3/(5184*epsilon) + 7*f_5/(11520*epsilon) + 13*pi**4/(1036800*epsilon) + 2805029/(89579520*epsilon) - 43*f_3/(6912*epsilon**2) - 128377/(3732480*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 4177/(207360*epsilon**3) - 907/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","7896":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) + 1543*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) + 29*f_5/(160*epsilon) - 931*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 4493/(25920*epsilon) + 107*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 259*f_3/(1440*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 163/(4320*epsilon**2) + pi**4/(14400*epsilon**2) - 7*f_3/(60*epsilon**3) + 7/(180*epsilon**3)","7897":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","7898":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","7899":"-f_3**2/(6*epsilon) + 5*f_3*f_5/(9*epsilon) - 7*f_3/(24*epsilon) - 5*f_5/(27*epsilon) + pi**4/(2160*epsilon) + 7/(72*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","7900":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) + 1543*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) + 29*f_5/(160*epsilon) - 931*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 4493/(25920*epsilon) + 107*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 259*f_3/(1440*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 163/(4320*epsilon**2) + pi**4/(14400*epsilon**2) - 7*f_3/(60*epsilon**3) + 7/(180*epsilon**3)","7901":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","7902":"-35*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 349*f_3/(576*epsilon) - 205*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7903":"3*f_3**2/(80*epsilon) - 6467*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) - 73*f_5/(960*epsilon) - 7*f_7/(160*epsilon) - 163*pi**4/(345600*epsilon) + 229003/(829440*epsilon) + f_3**2/(60*epsilon**2) - 253*f_3/(2880*epsilon**2) + pi**4/(28800*epsilon**2) + 53/(768*epsilon**2) + 31*f_3/(240*epsilon**3) - 373/(2880*epsilon**3) + 11/(480*epsilon**4)","7904":"f_3**2/(96*epsilon) - 3973*f_3/(69120*epsilon) + pi**4*f_3/(7200*epsilon) + 11*f_5/(480*epsilon) - 7*f_7/(320*epsilon) - 13*pi**4/(76800*epsilon) + 16675/(331776*epsilon) + f_3**2/(120*epsilon**2) - 9*f_3/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 893/(69120*epsilon**2) + 17*f_3/(480*epsilon**3) - 233/(5760*epsilon**3) + 11/(960*epsilon**4)","7905":"-f_3**2/(2*epsilon) - 5*f_3*f_5/(12*epsilon) + f_3/(9*epsilon) + f_3_5/epsilon + 11*f_5/(36*epsilon) - 29*pi**8/(567000*epsilon)","7906":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","7907":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","7908":"17*f_3**2/(1440*epsilon) - 5093*f_3/(69120*epsilon) + pi**4*f_3/(7200*epsilon) - 3*f_5/(160*epsilon) - 13*pi**4/(76800*epsilon) + 5053/(61440*epsilon) + f_3**2/(120*epsilon**2) - 9*f_3/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 1181/(69120*epsilon**2) + 17*f_3/(480*epsilon**3) - 233/(5760*epsilon**3) + 11/(960*epsilon**4)","7909":"-13*f_3*f_5/(4*epsilon) + 6*f_3_5/epsilon - 7*f_7/(12*epsilon) - 29*pi**8/(94500*epsilon)","7910":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 21*f_3/(64*epsilon) - 15*f_5/(32*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7911":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","7912":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","7913":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","7914":"-f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon) - 2*f_3/(9*epsilon) + f_3_5/epsilon + 13*f_5/(36*epsilon) + 7*f_7/(72*epsilon) - 29*pi**8/(567000*epsilon)","7915":"-f_3**2/(6*epsilon) + 5*f_3*f_5/(9*epsilon) - 7*f_3/(24*epsilon) - 5*f_5/(27*epsilon) + pi**4/(2160*epsilon) + 13/(72*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","7916":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","7917":"-f_3**2/(972*epsilon) - pi**4*f_3/(388800*epsilon) + 17*f_3/(5184*epsilon) + 37*f_5/(1215*epsilon) - 67*f_7/(17280*epsilon) - 146281/(2799360*epsilon) - 19*pi**4/(2332800*epsilon) + 5*pi**6/(367416*epsilon) + f_3**2/(1296*epsilon**2) + 17*f_3/(7776*epsilon**2) - 295*f_5/(7776*epsilon**2) - 5*pi**6/(489888*epsilon**2) + pi**4/(77760*epsilon**2) + 1249/(23328*epsilon**2) - f_3/(324*epsilon**3) + 5*f_5/(324*epsilon**3) - 1/(48*epsilon**3) + 1/(324*epsilon**4)","7918":"11*f_3**2/(6480*epsilon) - 389*f_3/(25920*epsilon) + pi**4*f_3/(129600*epsilon) - 73*f_5/(4320*epsilon) + 67*f_7/(5760*epsilon) - 11*pi**6/(489888*epsilon) + pi**4/(777600*epsilon) + 10037/(186624*epsilon) - f_3**2/(432*epsilon**2) + 7*f_3/(2592*epsilon**2) + 175*f_5/(2592*epsilon**2) - 799/(7776*epsilon**2) - pi**4/(25920*epsilon**2) + 5*pi**6/(163296*epsilon**2) + f_3/(108*epsilon**3) - 5*f_5/(108*epsilon**3) + 23/(432*epsilon**3) - 1/(108*epsilon**4)","7919":"-7*f_3**2/(12960*epsilon) - pi**4*f_3/(129600*epsilon) + 29*f_3/(4320*epsilon) + 463*f_5/(25920*epsilon) - 67*f_7/(5760*epsilon) - 6821/(186624*epsilon) + 7*pi**4/(388800*epsilon) + pi**6/(139968*epsilon) - f_3**2/(2160*epsilon**2) - 17*f_3/(12960*epsilon**2) + 59*f_5/(2592*epsilon**2) - 26/(1215*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - 7*f_5/(108*epsilon**3) + 29/(432*epsilon**3) - 13/(540*epsilon**4)","7920":"-29*f_3**2/(2592*epsilon) + 1867*f_3/(62208*epsilon) + 7*f_5/(1728*epsilon) - 695/(62208*epsilon) - 19*pi**4/(207360*epsilon) + f_3**2/(216*epsilon**2) - 73*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 71/(15552*epsilon**2) + f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","7921":"-7*f_3**2/(12960*epsilon) - pi**4*f_3/(129600*epsilon) + 29*f_3/(4320*epsilon) + 463*f_5/(25920*epsilon) - 67*f_7/(5760*epsilon) - 6821/(186624*epsilon) + 7*pi**4/(388800*epsilon) + pi**6/(139968*epsilon) - f_3**2/(2160*epsilon**2) - 17*f_3/(12960*epsilon**2) + 59*f_5/(2592*epsilon**2) - 26/(1215*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - 7*f_5/(108*epsilon**3) + 29/(432*epsilon**3) - 13/(540*epsilon**4)","7922":"-29*f_3**2/(2592*epsilon) + 1795*f_3/(62208*epsilon) + 7*f_5/(1728*epsilon) - 19*pi**4/(207360*epsilon) - 377/(62208*epsilon) + f_3**2/(216*epsilon**2) - 73*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 53/(15552*epsilon**2) + f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","7923":"-f_3**2/(2880*epsilon) - 1933*f_3/(933120*epsilon) + 13*f_5/(19440*epsilon) - 1027*pi**4/(111974400*epsilon) + pi**6/(4354560*epsilon) + 588523/(67184640*epsilon) - 643*f_3/(622080*epsilon**2) + f_5/(6480*epsilon**2) - 97*pi**4/(18662400*epsilon**2) + 2021/(1244160*epsilon**2) + 43*f_3/(9720*epsilon**3) - 6287/(622080*epsilon**3) + 7*pi**4/(777600*epsilon**3) - 13*f_3/(6480*epsilon**4) + 511/(77760*epsilon**4) - 19/(12960*epsilon**5)","7924":"-f_3**2/(8640*epsilon) - 3691*f_3/(1244160*epsilon) + 59*f_5/(116640*epsilon) - 107*pi**4/(10497600*epsilon) + pi**6/(13063680*epsilon) + 504259/(50388480*epsilon) + 1199*f_3/(373248*epsilon**2) - f_5/(3888*epsilon**2) - 3553/(373248*epsilon**2) + 97*pi**4/(11197440*epsilon**2) - 17*f_3/(11664*epsilon**3) - pi**4/(466560*epsilon**3) + 1621/(373248*epsilon**3) + f_3/(3888*epsilon**4) - 13/(11664*epsilon**4) + 1/(7776*epsilon**5)","7925":"f_3**2/(2880*epsilon) + 9997*f_3/(3732480*epsilon) - 41*f_5/(38880*epsilon) - 385859/(33592320*epsilon) - pi**6/(4354560*epsilon) + 791*pi**4/(55987200*epsilon) - 703*f_3/(124416*epsilon**2) + f_5/(1296*epsilon**2) - 73*pi**4/(3732480*epsilon**2) + 133/(7776*epsilon**2) + 7*f_3/(1944*epsilon**3) - 1229/(124416*epsilon**3) + pi**4/(155520*epsilon**3) - f_3/(1296*epsilon**4) + 23/(7776*epsilon**4) - 1/(2592*epsilon**5)","7926":"-77*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) + 7643*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 359*f_5/(1440*epsilon) - 49*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 4493/(25920*epsilon) + 107*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 259*f_3/(1440*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 163/(4320*epsilon**2) + pi**4/(14400*epsilon**2) - 7*f_3/(60*epsilon**3) + 7/(180*epsilon**3)","7927":"-29*f_3**2/(2592*epsilon) + 2155*f_3/(62208*epsilon) + 7*f_5/(1728*epsilon) - 1157/(62208*epsilon) - 19*pi**4/(207360*epsilon) + f_3**2/(216*epsilon**2) - 73*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 89/(15552*epsilon**2) + f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","7928":"-f_3**2/(2880*epsilon) - 1933*f_3/(933120*epsilon) + 13*f_5/(19440*epsilon) - 1027*pi**4/(111974400*epsilon) + pi**6/(4354560*epsilon) + 588523/(67184640*epsilon) - 643*f_3/(622080*epsilon**2) + f_5/(6480*epsilon**2) - 97*pi**4/(18662400*epsilon**2) + 2021/(1244160*epsilon**2) + 43*f_3/(9720*epsilon**3) - 6287/(622080*epsilon**3) + 7*pi**4/(777600*epsilon**3) - 13*f_3/(6480*epsilon**4) + 511/(77760*epsilon**4) - 19/(12960*epsilon**5)","7929":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","7930":"f_3/(9*epsilon) - 29*f_5/(9*epsilon) - 14*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","7931":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","7932":"19*f_3**2/(2160*epsilon) + pi**4*f_3/(10800*epsilon) + 83*f_3/(2880*epsilon) - 3287*f_5/(12960*epsilon) - 359*f_7/(1440*epsilon) - 19*pi**6/(163296*epsilon) + pi**4/(5760*epsilon) + 32549/(62208*epsilon) - f_3**2/(90*epsilon**2) + f_3/(120*epsilon**2) + f_5/(108*epsilon**2) - 16/(81*epsilon**2) - pi**4/(3600*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(30*epsilon**3) + f_5/(9*epsilon**3) - 5/(54*epsilon**3) + 2/(45*epsilon**4)","7933":"7*f_3**2/(90*epsilon) - 5*f_3*f_5/(18*epsilon) + 13*f_3/(180*epsilon) + 29*f_5/(72*epsilon) - 2239/(6480*epsilon) - pi**4/(2700*epsilon) + pi**6/(13608*epsilon) + f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2) + 83/(432*epsilon**2) - 1/(36*epsilon**3)","7934":"173*f_3**2/(2880*epsilon) - 1963*f_3/(20736*epsilon) + 367*f_5/(8640*epsilon) - 119*pi**4/(259200*epsilon) + pi**6/(34020*epsilon) + 23399/(311040*epsilon) + 97*f_3/(1728*epsilon**2) + 71*f_5/(1440*epsilon**2) - 629/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","7935":"29*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - 559*f_3/(540*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(72*epsilon) + 1379*f_7/(640*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","7936":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","7937":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 109*f_3/(576*epsilon) - 95*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7938":"f_3**2/(60*epsilon) + 7*f_3*f_5/(20*epsilon) - 53*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) - 5*f_5/(72*epsilon) + 49*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7939":"f_3**2/(96*epsilon) - 3973*f_3/(69120*epsilon) + pi**4*f_3/(7200*epsilon) + 11*f_5/(480*epsilon) - 7*f_7/(320*epsilon) - 13*pi**4/(76800*epsilon) + 16675/(331776*epsilon) + f_3**2/(120*epsilon**2) - 9*f_3/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 893/(69120*epsilon**2) + 17*f_3/(480*epsilon**3) - 233/(5760*epsilon**3) + 11/(960*epsilon**4)","7940":"-29*f_3**2/(90*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1115*f_5/(432*epsilon) + 10717*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","7941":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","7942":"131*f_3**2/(2160*epsilon) - 1417*f_3/(25920*epsilon) - pi**4*f_3/(10800*epsilon) - 217*f_5/(12960*epsilon) + 79*f_7/(1440*epsilon) - 199*pi**4/(259200*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(90*epsilon**2) - 107*f_3/(1080*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7943":"-11*f_3**2/(72*epsilon) + 7*f_3*f_5/(20*epsilon) - 541*f_3/(540*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 113*f_5/(72*epsilon) + 15127*f_7/(5760*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","7944":"-7*f_3**2/(40*epsilon) - f_3*f_5/(10*epsilon) + 599*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 83*f_5/(144*epsilon) - 3871*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","7945":"-f_3**2/(24*epsilon) + f_3/(12*epsilon) - 5/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","7946":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 119*f_3/(288*epsilon) + 15*f_5/(32*epsilon) - 5*pi**6/(54432*epsilon) - 11/(576*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","7947":"251*f_3/(17280*epsilon) + 7*f_5/(960*epsilon) - 5147/(829440*epsilon) - 7*pi**4/(172800*epsilon) - 7*f_3/(1440*epsilon**2) - 113/(17280*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 13/(1152*epsilon**3) + 1/(120*epsilon**4)","7948":"23*f_3**2/(1440*epsilon) - 4207*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) + f_5/(384*epsilon) - 7*f_7/(960*epsilon) - 277*pi**4/(2073600*epsilon) + 33055/(497664*epsilon) - f_3**2/(72*epsilon**2) + 67*f_3/(864*epsilon**2) - 535/(6912*epsilon**2) + pi**4/(17280*epsilon**2) - 7*f_3/(288*epsilon**3) + 25/(864*epsilon**3) - 1/(288*epsilon**4)","7949":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 109*f_3/(576*epsilon) - 95*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7950":"-19*f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 10337*f_3/(34560*epsilon) - f_5/(480*epsilon) + 7*f_7/(160*epsilon) - 265483/(829440*epsilon) + 193*pi**4/(345600*epsilon) + f_3**2/(12*epsilon**2) - 71*f_3/(192*epsilon**2) - pi**4/(5760*epsilon**2) + 1219/(3456*epsilon**2) + 5*f_3/(48*epsilon**3) - 31/(288*epsilon**3) + 1/(96*epsilon**4)","7951":"-109*f_3**2/(1920*epsilon) + 22007*f_3/(207360*epsilon) - 7*f_5/(5760*epsilon) - 358291/(4976640*epsilon) - pi**4/(518400*epsilon) + pi**6/(120960*epsilon) - 761*f_3/(17280*epsilon**2) - 7*f_5/(960*epsilon**2) + pi**4/(17280*epsilon**2) + 24611/(829440*epsilon**2) + f_3/(144*epsilon**3) - 257/(34560*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","7952":"73*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) - 43*f_3/(576*epsilon) + 145*f_5/(288*epsilon) - 7043/(34560*epsilon) - 5*pi**6/(54432*epsilon) + 23*pi**4/(86400*epsilon) - 5*f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 61/(576*epsilon**2) - 1/(48*epsilon**3)","7953":"23*f_3**2/(720*epsilon) - 5089*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) + 13*f_5/(2880*epsilon) - 13*pi**4/(69120*epsilon) + 8291/(103680*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 23/(576*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","7954":"-17*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 149*f_3/(576*epsilon) - 15*f_5/(32*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7955":"-f_3**2/(1920*epsilon) + 1423*f_3/(62208*epsilon) + 91*f_5/(17280*epsilon) - 911*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) + 8659/(373248*epsilon) - 911*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 54461/(2488320*epsilon**2) + 13*f_3/(4320*epsilon**3) - 2603/(103680*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","7956":"-f_3**2/(144*epsilon) + 181*f_3/(20736*epsilon) + f_5/(18*epsilon) - 7*pi**4/(41472*epsilon) - 595/(62208*epsilon) - f_3**2/(36*epsilon**2) + 3*f_3/(64*epsilon**2) - 131/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - 7*f_3/(144*epsilon**3) + 7/(432*epsilon**3)","7957":"19*f_3**2/(240*epsilon) - 5*f_3*f_5/(18*epsilon) - 2653*f_3/(8640*epsilon) + 895*f_5/(864*epsilon) - 5761/(11520*epsilon) - pi**6/(54432*epsilon) + 7*pi**4/(86400*epsilon) + 11*f_3/(144*epsilon**2) - 25*f_5/(72*epsilon**2) + 125/(576*epsilon**2) - 1/(48*epsilon**3)","7958":"29*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 7*f_3/(32*epsilon) + 15*f_5/(32*epsilon) - 5*pi**6/(54432*epsilon) - 43/(576*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","7959":"-53*f_3**2/(960*epsilon) + 4819*f_3/(41472*epsilon) - 157*f_5/(5760*epsilon) - 261091/(4976640*epsilon) + pi**6/(725760*epsilon) + 43*pi**4/(1036800*epsilon) - 671*f_3/(17280*epsilon**2) - f_5/(80*epsilon**2) + pi**4/(17280*epsilon**2) + 23747/(829440*epsilon**2) + f_3/(144*epsilon**3) - 37/(6912*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","7960":"11*f_3**2/(240*epsilon) - 147*f_3/(1280*epsilon) + pi**4*f_3/(3600*epsilon) - 217*f_5/(2880*epsilon) - 7*f_7/(160*epsilon) - 13*pi**4/(69120*epsilon) + 5249/(34560*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 13/(192*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","7961":"-35*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 389*f_3/(576*epsilon) - 25*f_5/(32*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7962":"-29*f_3**2/(2592*epsilon) + 1795*f_3/(62208*epsilon) + 7*f_5/(1728*epsilon) - 19*pi**4/(207360*epsilon) - 377/(62208*epsilon) + f_3**2/(216*epsilon**2) - 73*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 53/(15552*epsilon**2) + f_3/(432*epsilon**3) - 1/(1296*epsilon**3)","7963":"f_3**2/(480*epsilon) - 6851*f_3/(1244160*epsilon) - f_5/(480*epsilon) - pi**6/(725760*epsilon) - 419*pi**4/(37324800*epsilon) + 102637/(22394880*epsilon) + 23*f_3/(15552*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(172800*epsilon**2) + 3943/(1244160*epsilon**2) - f_3/(240*epsilon**3) - pi**4/(129600*epsilon**3) + 469/(62208*epsilon**3) + f_3/(270*epsilon**4) - 89/(8640*epsilon**4) + 7/(2160*epsilon**5)","7964":"35*f_3**2/(2592*epsilon) - 14269*f_3/(311040*epsilon) - 19*f_5/(8640*epsilon) + 11*pi**4/(207360*epsilon) + 15707/(414720*epsilon) - f_3**2/(216*epsilon**2) + 145*f_3/(5184*epsilon**2) - 2227/(62208*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(144*epsilon**3) + 73/(5184*epsilon**3) - 1/(432*epsilon**4)","7965":"35*f_3**2/(2592*epsilon) - 15349*f_3/(311040*epsilon) - 19*f_5/(8640*epsilon) + 11*pi**4/(207360*epsilon) + 19367/(414720*epsilon) - f_3**2/(216*epsilon**2) + 145*f_3/(5184*epsilon**2) - 2335/(62208*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(144*epsilon**3) + 73/(5184*epsilon**3) - 1/(432*epsilon**4)","7966":"-11*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) + 113*f_3/(320*epsilon) + 145*f_5/(288*epsilon) - 1357/(2304*epsilon) - 5*pi**6/(54432*epsilon) + 47*pi**4/(86400*epsilon) - 29*f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 47/(192*epsilon**2) - 1/(48*epsilon**3)","7967":"17*f_3**2/(24*epsilon) + 3*f_3*f_5/(10*epsilon) - 71*f_3/(12*epsilon) - 27*f_3_5/(40*epsilon) - 401*f_5/(144*epsilon) + 5047*f_7/(640*epsilon) - 5*pi**6/(9072*epsilon) - 7*pi**4/(1800*epsilon) + 41/(72*epsilon) + 2063*pi**8/(10080000*epsilon) + 7*f_3/(3*epsilon**2) + 25*f_5/(12*epsilon**2) - 147*f_7/(32*epsilon**2) - 1/(6*epsilon**2)","7968":"-1711*f_3/(207360*epsilon) - 19*f_5/(4320*epsilon) + 11*pi**4/(3110400*epsilon) + 3521689/(268738560*epsilon) + 619*f_3/(51840*epsilon**2) - 883091/(67184640*epsilon**2) - pi**4/(129600*epsilon**2) - 19*f_3/(4320*epsilon**3) + 22439/(5598720*epsilon**3) + 59/(51840*epsilon**4) - 49/(38880*epsilon**5) + 1/(3240*epsilon**6)","7969":"43*f_3**2/(17280*epsilon) - 6133*f_3/(622080*epsilon) + 119*f_5/(10368*epsilon) - pi**6/(204120*epsilon) + 17*pi**4/(777600*epsilon) + 50995/(8957952*epsilon) + 17*f_3/(6480*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 3131/(933120*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 527/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","7970":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 389*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 289*f_5/(2880*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 113/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","7971":"-5*f_3**2/(10368*epsilon) + 4897*f_3/(3732480*epsilon) - 131*f_5/(311040*epsilon) - 163*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) + 515/(4478976*epsilon) - 163*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) - 133/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 17/(31104*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","7972":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 269*f_3/(576*epsilon) - 175*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","7973":"-f_3**2/(96*epsilon) + 5*f_3/(768*epsilon) + 5*f_5/(384*epsilon) - pi**4/(23040*epsilon) + 47/(27648*epsilon) + f_3**2/(72*epsilon**2) - 67*f_3/(1728*epsilon**2) + 859/(41472*epsilon**2) + f_3/(36*epsilon**3) - 125/(3456*epsilon**3) + 1/(72*epsilon**4)","7974":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","7975":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","7976":"-4*f_3**2/(15*epsilon) + 19*f_3*f_5/(40*epsilon) - 19*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) - 19*f_5/(36*epsilon) + 1519*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","7977":"41*f_3**2/(288*epsilon) - 5*f_3*f_5/(36*epsilon) - 71*f_3/(576*epsilon) + 25*f_5/(192*epsilon) - 5*pi**6/(108864*epsilon) + pi**4/(3456*epsilon) + 5*f_3/(144*epsilon**2) - 5*f_5/(144*epsilon**2)","7978":"-7*f_3**2/(540*epsilon) + pi**4*f_3/(21600*epsilon) + 206*f_3/(405*epsilon) - 4939*f_5/(12960*epsilon) - 13*f_7/(72*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","7979":"11*f_3**2/(540*epsilon) + pi**4*f_3/(21600*epsilon) + 743*f_3/(1620*epsilon) - 6019*f_5/(12960*epsilon) - f_7/(12*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","7980":"14*f_3**2/(45*epsilon) + 5*f_3*f_5/(36*epsilon) + pi**4*f_3/(450*epsilon) - 287*f_7/(540*epsilon) - 7*pi**8/(194400*epsilon) - 2*f_3**2/(3*epsilon**2) + 35*f_7/(36*epsilon**2)","7981":"-7*f_3**2/(24*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 3199*f_7/(1920*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","7982":"4*f_3**2/(135*epsilon) - 1015*f_3/(1296*epsilon) + pi**4*f_3/(4320*epsilon) + 253*f_5/(324*epsilon) - 23*f_7/(480*epsilon) - 193*pi**4/(129600*epsilon) + 19*pi**6/(81648*epsilon) - 5*f_3**2/(72*epsilon**2) + 341*f_3/(432*epsilon**2) - 335*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","7983":"23*f_3**2/(720*epsilon) - 3949*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) + 19*f_5/(1440*epsilon) - 13*pi**4/(69120*epsilon) + 6851/(103680*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 23/(576*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","7984":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","7985":"247*f_3**2/(4320*epsilon) - 20737*f_3/(25920*epsilon) - pi**4*f_3/(4320*epsilon) + 4397*f_5/(5184*epsilon) - 23*f_7/(2880*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(51840*epsilon) + 7*f_3**2/(90*epsilon**2) + 95*f_3/(216*epsilon**2) - 143*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","7986":"-f_3**2/(96*epsilon) - 535*f_3/(13824*epsilon) + pi**4*f_3/(7200*epsilon) + 37*f_5/(1920*epsilon) - 7*f_7/(320*epsilon) - 163*pi**4/(691200*epsilon) + 46271/(829440*epsilon) + f_3**2/(120*epsilon**2) - 157*f_3/(5760*epsilon**2) - 269/(23040*epsilon**2) + 7*pi**4/(57600*epsilon**2) + 7*f_3/(480*epsilon**3) - 103/(5760*epsilon**3) + 1/(160*epsilon**4)","7987":"2*f_3**3/(9*epsilon) - 61*f_3**2/(90*epsilon) - 145*f_3/(108*epsilon) + 133*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**4/(1080*epsilon) + pi**6/(6804*epsilon) + 5*f_3/(9*epsilon**2) - 5*f_5/(9*epsilon**2)","7988":"341*f_3**2/(2160*epsilon) - 2885*f_3/(5184*epsilon) + pi**4*f_3/(5400*epsilon) + 113*f_5/(810*epsilon) + 353*f_7/(1152*epsilon) - 319*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) + 193*f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","7989":"-59*f_3**2/(360*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(270*epsilon) + 9*f_3_5/(40*epsilon) + 11*f_5/(24*epsilon) - 2611*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","7990":"-4*f_3**2/(15*epsilon) + f_3*f_5/(40*epsilon) + 41*f_3/(40*epsilon) + 9*f_3_5/(40*epsilon) + 7*f_5/(9*epsilon) - 2989*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","7991":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","7992":"13*f_3**2/(12960*epsilon) - 139*f_3/(10368*epsilon) + pi**4*f_3/(32400*epsilon) + 181*f_5/(4320*epsilon) - 797*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","7993":"-5*f_3/(1728*epsilon) + f_5/(108*epsilon) - pi**4/(86400*epsilon) + 4823/(1399680*epsilon) - f_3/(720*epsilon**2) + 6197/(1866240*epsilon**2) - 31/(9720*epsilon**3) - 5/(2592*epsilon**4) + 1/(540*epsilon**5)","7994":"53*f_3**2/(8640*epsilon) - 15809*f_3/(622080*epsilon) + 1441*f_5/(51840*epsilon) - 41*pi**6/(1632960*epsilon) + 293*pi**4/(6220800*epsilon) + 36179/(1866240*epsilon) + 59*f_3/(5760*epsilon**2) - f_5/(4320*epsilon**2) - 19/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7995":"-f_3**2/(270*epsilon) + 803*f_3/(124416*epsilon) + 163*f_5/(25920*epsilon) + 49*f_7/(3840*epsilon) - 11*pi**6/(466560*epsilon) + 1871/(1866240*epsilon) + 341*pi**4/(6220800*epsilon) - 191*f_3/(17280*epsilon**2) + 2*f_5/(135*epsilon**2) + 241/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","7996":"17*f_3**2/(5760*epsilon) - 10873*f_3/(933120*epsilon) - 91*f_5/(25920*epsilon) + 31403/(44789760*epsilon) + pi**6/(1088640*epsilon) + 349*pi**4/(6220800*epsilon) + 349*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 4691/(933120*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 569/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","7997":"47*f_3**2/(17280*epsilon) + 5203*f_3/(2799360*epsilon) + 119*f_5/(77760*epsilon) - 919*pi**4/(55987200*epsilon) - 81851/(134369280*epsilon) - pi**6/(3265920*epsilon) - 919*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 17*pi**4/(2332800*epsilon**2) + 16931/(11197440*epsilon**2) + 17*f_3/(19440*epsilon**3) - 395/(186624*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 97/(77760*epsilon**4) - 1/(3240*epsilon**5)","7998":"367*f_3/(77760*epsilon) + 37*f_5/(720*epsilon) - 8263/(155520*epsilon) + 37*pi**4/(388800*epsilon) + 43*f_3/(2160*epsilon**2) - 5819/(311040*epsilon**2) - pi**4/(32400*epsilon**2) - 7*f_3/(540*epsilon**3) + 43/(3240*epsilon**3) - 1/(432*epsilon**4)","7999":"-53*f_3**2/(1620*epsilon) - 2689*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 1379*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 19*pi**6/(489888*epsilon) + 49*pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + 49*f_3/(2592*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8000":"17*f_3**2/(5760*epsilon) - 10657*f_3/(933120*epsilon) - 91*f_5/(25920*epsilon) + 36587/(44789760*epsilon) + pi**6/(1088640*epsilon) + 349*pi**4/(6220800*epsilon) + 349*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 895/(186624*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 569/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","8001":"-61*f_3**2/(3240*epsilon) - 3409*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 1739*f_5/(12960*epsilon) - f_7/(96*epsilon) - 19*pi**6/(489888*epsilon) + 49*pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + 49*f_3/(2592*epsilon**2) - 19*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8002":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","8003":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","8004":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","8005":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","8006":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(3*epsilon) - 3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","8007":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","8008":"29*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - 559*f_3/(540*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(72*epsilon) + 1379*f_7/(640*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","8009":"f_3**2/(90*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(1800*epsilon) + 127*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 737*f_5/(432*epsilon) + 7427*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","8010":"f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 547*f_5/(432*epsilon) - 7651*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8011":"-4*f_3**2/(15*epsilon) + f_3*f_5/(40*epsilon) + 41*f_3/(40*epsilon) + 9*f_3_5/(40*epsilon) + 7*f_5/(9*epsilon) - 2989*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","8012":"-79*f_3**2/(1080*epsilon) - 4637*f_3/(6480*epsilon) - pi**4*f_3/(21600*epsilon) + 973*f_5/(1296*epsilon) + 227*f_7/(960*epsilon) - 3199/(12960*epsilon) - 19*pi**4/(12960*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(72*epsilon**2) + 335*f_3/(432*epsilon**2) - 455*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) + 139/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3) - 1/(36*epsilon**3)","8013":"-7*f_3**2/(40*epsilon) - f_3*f_5/(10*epsilon) + 599*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 83*f_5/(144*epsilon) - 3871*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","8014":"-43*f_3**2/(1080*epsilon) - 895*f_3/(1296*epsilon) - pi**4*f_3/(21600*epsilon) + 1009*f_5/(1296*epsilon) + 359*f_7/(2880*epsilon) - 3199/(12960*epsilon) - 19*pi**4/(12960*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(72*epsilon**2) + 335*f_3/(432*epsilon**2) - 455*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) + 139/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3) - 1/(36*epsilon**3)","8015":"-7*f_3**2/(24*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 3199*f_7/(1920*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","8016":"-23*f_3**2/(360*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 763*f_5/(432*epsilon) - 553*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8017":"19*f_3**2/(360*epsilon) - 133*f_3/(180*epsilon) - pi**4*f_3/(1800*epsilon) + 22*f_5/(27*epsilon) - 7*f_7/(240*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","8018":"-41*f_3**2/(2160*epsilon) - 41*f_3/(480*epsilon) - pi**4*f_3/(21600*epsilon) + 3601*f_5/(12960*epsilon) + f_7/(12*epsilon) - 108791/(311040*epsilon) - 7*pi**4/(28800*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(72*epsilon**2) + 11*f_3/(96*epsilon**2) - 185*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(2880*epsilon**2) + 4315/(10368*epsilon**2) - f_3/(12*epsilon**3) + 5*f_5/(18*epsilon**3) - 41/(216*epsilon**3) + 1/(36*epsilon**4)","8019":"187*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 403*f_5/(432*epsilon) - 1813*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8020":"-7*f_3**2/(120*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 9457*f_7/(5760*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","8021":"f_3**2/(60*epsilon) - f_3*f_5/(10*epsilon) + 127*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 89*f_5/(72*epsilon) - 4459*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","8022":"-59*f_3**2/(1080*epsilon) + pi**4*f_3/(21600*epsilon) + 1567*f_3/(3240*epsilon) - 4579*f_5/(12960*epsilon) - 359*f_7/(2880*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","8023":"89*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - 281*f_3/(270*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 71*f_5/(72*epsilon) + 3787*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","8024":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","8025":"-37*f_3**2/(24*epsilon) + 9*f_3*f_5/(20*epsilon) + 79*f_3/(36*epsilon) + 27*f_3_5/(40*epsilon) - 373*f_5/(144*epsilon) + 1323*f_7/(640*epsilon) - 2063*pi**8/(10080000*epsilon) - 23/(72*epsilon) + 7*pi**4/(1800*epsilon) + 5*pi**6/(9072*epsilon) + 7*f_3/(15*epsilon**2) + 5*f_5/(12*epsilon**2) - 147*f_7/(160*epsilon**2) - 1/(30*epsilon**2)","8026":"67*f_3**2/(17280*epsilon) - 35539*f_3/(622080*epsilon) + 2063*f_5/(25920*epsilon) - 79*pi**6/(3265920*epsilon) - 8507/(1866240*epsilon) + pi**4/(14400*epsilon) + f_3/(120*epsilon**2) - 161*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 41/(6480*epsilon**2) + f_3/(270*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8027":"4*f_3**2/epsilon - 47*f_3*f_5/(6*epsilon) + 12*f_3_5/epsilon - 21*f_7/(2*epsilon) + 85*f_9/(16*epsilon) - 29*pi**8/(47250*epsilon)","8028":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","8029":"-25*f_3**2/(24*epsilon) + 2*f_3*f_5/(5*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 11963*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","8030":"7*f_3**2/(720*epsilon) - pi**4*f_3/(3600*epsilon) + 1219*f_3/(34560*epsilon) + 37*f_5/(2880*epsilon) - 3161/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - pi**4/(9600*epsilon**2) - 13/(8640*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","8031":"f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 199*f_3/(540*epsilon) + 9*f_3_5/(40*epsilon) + 41*f_5/(72*epsilon) - 3661*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","8032":"-41*f_3**2/(432*epsilon) + pi**4*f_3/(5400*epsilon) + 1103*f_3/(25920*epsilon) - 1061*f_5/(6480*epsilon) + 481*f_7/(1920*epsilon) - 199*pi**4/(259200*epsilon) + 5*pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) - 107*f_3/(1080*epsilon**2) + 61*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","8033":"-23*f_3**2/(576*epsilon) + 11641*f_3/(103680*epsilon) - 533*f_5/(8640*epsilon) - 83*pi**4/(259200*epsilon) - 3241/(311040*epsilon) + pi**6/(34020*epsilon) - 47*f_3/(1728*epsilon**2) + 71*f_5/(1440*epsilon**2) - pi**4/(5400*epsilon**2) + 91/(25920*epsilon**2) - f_3/(45*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","8034":"-59*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) + 139*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 343*f_5/(1440*epsilon) + 2009*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 4771/(25920*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(3600*epsilon**2) + 43/(1080*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","8035":"269*f_3**2/(2160*epsilon) - 8089*f_3/(25920*epsilon) + pi**4*f_3/(5400*epsilon) - 89*f_5/(1620*epsilon) + 241*f_7/(1152*epsilon) - 319*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) + 193*f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","8036":"f_3**2/(27*epsilon) - 403*f_3/(648*epsilon) - pi**4*f_3/(43200*epsilon) + 1615*f_5/(2592*epsilon) - 67*f_7/(1920*epsilon) - 5*pi**4/(5184*epsilon) + pi**6/(5832*epsilon) + f_3**2/(144*epsilon**2) + 455*f_3/(864*epsilon**2) - 515*f_5/(864*epsilon**2) - 5*pi**6/(54432*epsilon**2) + pi**4/(1728*epsilon**2) - 5*f_3/(36*epsilon**3) + 5*f_5/(36*epsilon**3)","8037":"-19*f_3**2/(576*epsilon) + 8287*f_3/(51840*epsilon) - 151*f_5/(864*epsilon) - pi**6/(544320*epsilon) + 187/(77760*epsilon) + 43*pi**4/(207360*epsilon) - 439*f_3/(5760*epsilon**2) + 187*f_5/(1440*epsilon**2) + pi**4/(57600*epsilon**2) + 1/(384*epsilon**2) - 13*f_3/(360*epsilon**3) + 1/(108*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","8038":"-f_3**2/(864*epsilon) - 677*f_3/(5184*epsilon) - pi**4*f_3/(4320*epsilon) + 833*f_5/(5184*epsilon) + 13*f_7/(320*epsilon) - 37*pi**6/(326592*epsilon) + 209*pi**4/(259200*epsilon) + 7*f_3**2/(90*epsilon**2) + 23*f_3/(216*epsilon**2) - 53*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","8039":"-23*f_3**2/(2160*epsilon) - 10157*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 721*f_5/(1296*epsilon) - 277*f_7/(2880*epsilon) - 49*pi**4/(129600*epsilon) - 19/(8640*epsilon) + 5*pi**6/(163296*epsilon) - f_3**2/(90*epsilon**2) + 1421*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 145/(3456*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 1/(18*epsilon**3) + 1/(60*epsilon**4)","8040":"-47*f_3**2/(2880*epsilon) + 22363*f_3/(51840*epsilon) - 71*f_5/(108*epsilon) - 61*pi**6/(544320*epsilon) + 23*pi**4/(41472*epsilon) + 1007/(3888*epsilon) - 1639*f_3/(5760*epsilon**2) + 787*f_5/(1440*epsilon**2) - 73/(384*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","8041":"11*f_3**2/(576*epsilon) - 15383*f_3/(51840*epsilon) + 139*f_5/(1728*epsilon) - 181*pi**4/(1036800*epsilon) + pi**6/(38880*epsilon) + 1007/(3888*epsilon) + 1001*f_3/(5760*epsilon**2) + 7*f_5/(1440*epsilon**2) - 73/(384*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","8042":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 77*f_3/(96*epsilon) + 295*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) - 43/(576*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","8043":"2*f_3**3/(3*epsilon) - 13*f_3**2/(6*epsilon) - f_3*f_5/(4*epsilon) - 8*f_3/(9*epsilon) + 43*f_5/(36*epsilon) - 70*f_7/(9*epsilon) + 1063*f_9/(108*epsilon)","8044":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","8045":"139*f_3**2/(4320*epsilon) - pi**4*f_3/(4320*epsilon) - 217*f_3/(25920*epsilon) + 221*f_5/(5184*epsilon) - 23*f_7/(2880*epsilon) - 37*pi**6/(326592*epsilon) + 209*pi**4/(259200*epsilon) + 7*f_3**2/(90*epsilon**2) + 23*f_3/(216*epsilon**2) - 53*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","8046":"17*f_3**2/(120*epsilon) + 5*f_3*f_5/(12*epsilon) + 119*f_3/(180*epsilon) - f_3_5/epsilon - 95*f_5/(144*epsilon) - pi**6/(9072*epsilon) + pi**4/(1800*epsilon) + 29*pi**8/(567000*epsilon) - f_3/(3*epsilon**2) + 5*f_5/(12*epsilon**2)","8047":"11*f_3**2/(80*epsilon) - 34*f_3/(45*epsilon) + pi**4*f_3/(1200*epsilon) - 29*f_5/(72*epsilon) + 35*f_7/(32*epsilon) - pi**4/(1800*epsilon) - f_3**2/(4*epsilon**2) + f_3/(3*epsilon**2)","8048":"f_3**2/(20*epsilon) - pi**4*f_3/(1200*epsilon) + 17*f_3/(360*epsilon) - 29*f_5/(144*epsilon) + 7*f_7/(64*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","8049":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","8050":"-f_3**2/(2*epsilon) - 5*f_3*f_5/(12*epsilon) + f_3/(9*epsilon) + f_3_5/epsilon + 11*f_5/(36*epsilon) - 29*pi**8/(567000*epsilon)","8051":"-22*f_5/epsilon + 70*f_9/(3*epsilon) - 7/(9*epsilon)","8052":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","8053":"f_3/(9*epsilon) - 29*f_5/(9*epsilon) - 14*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","8054":"2*f_3**3/(3*epsilon) - 13*f_3**2/(6*epsilon) - f_3*f_5/(4*epsilon) - 8*f_3/(9*epsilon) + 43*f_5/(36*epsilon) - 70*f_7/(9*epsilon) + 1063*f_9/(108*epsilon)","8055":"f_3/(8640*epsilon) - 121*f_5/(1440*epsilon) + 13*pi**4/(86400*epsilon) + 713/(25920*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(14400*epsilon**2) + 23/(2160*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","8056":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","8057":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","8058":"49*f_3**2/(240*epsilon) + f_3*f_5/(10*epsilon) - 517*f_3/(432*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(160*epsilon) + 2401*f_7/(1920*epsilon) - pi**6/(6048*epsilon) - 61*pi**4/(43200*epsilon) + 2839/(12960*epsilon) + 2063*pi**8/(30240000*epsilon) + 235*f_3/(288*epsilon**2) + 5*f_5/(8*epsilon**2) - 49*f_7/(32*epsilon**2) - 139/(864*epsilon**2) + pi**4/(2880*epsilon**2) - f_3/(12*epsilon**3) + 1/(36*epsilon**3)","8059":"-17*f_3**2/(240*epsilon) - f_3*f_5/(30*epsilon) + 293*f_3/(810*epsilon) + 3*f_3_5/(40*epsilon) + 131*f_5/(2160*epsilon) - 1519*f_7/(5760*epsilon) - 2063*pi**8/(90720000*epsilon) - 1657/(19440*epsilon) + pi**6/(18144*epsilon) + pi**4/(1620*epsilon) - 139*f_3/(432*epsilon**2) - 5*f_5/(24*epsilon**2) + 49*f_7/(96*epsilon**2) - pi**4/(4320*epsilon**2) + 103/(1296*epsilon**2) + f_3/(18*epsilon**3) - 1/(54*epsilon**3)","8060":"77*f_3**2/(240*epsilon) - f_3*f_5/(40*epsilon) - 2567*f_3/(2160*epsilon) - 9*f_3_5/(40*epsilon) - 91*f_5/(1440*epsilon) + 1519*f_7/(1920*epsilon) - pi**6/(6048*epsilon) - 61*pi**4/(43200*epsilon) + 2839/(12960*epsilon) + 2063*pi**8/(30240000*epsilon) + 235*f_3/(288*epsilon**2) + 5*f_5/(8*epsilon**2) - 49*f_7/(32*epsilon**2) - 139/(864*epsilon**2) + pi**4/(2880*epsilon**2) - f_3/(12*epsilon**3) + 1/(36*epsilon**3)","8061":"4*f_3/(9*epsilon) - 34*f_5/(9*epsilon) - 49*f_7/(80*epsilon) + 14*f_9/(3*epsilon) - 41/(72*epsilon) + 1/(6*epsilon**2)","8062":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","8063":"431*f_3**2/(2160*epsilon) - 13777*f_3/(25920*epsilon) + pi**4*f_3/(5400*epsilon) + 181*f_5/(1620*epsilon) + 481*f_7/(1920*epsilon) - 319*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) + 193*f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","8064":"2*f_3**3/(9*epsilon) - 113*f_3**2/(180*epsilon) - 71*f_3/(54*epsilon) + 121*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**4/(1080*epsilon) + pi**6/(6804*epsilon) + 5*f_3/(9*epsilon**2) - 5*f_5/(9*epsilon**2)","8065":"f_3**2/(60*epsilon) - f_3*f_5/(10*epsilon) + 127*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 89*f_5/(72*epsilon) - 4459*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","8066":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","8067":"2*f_3**3/(9*epsilon) - 113*f_3**2/(180*epsilon) - 71*f_3/(54*epsilon) + 121*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**4/(1080*epsilon) + pi**6/(6804*epsilon) + 5*f_3/(9*epsilon**2) - 5*f_5/(9*epsilon**2)","8068":"17*f_3**2/(120*epsilon) + 5*f_3*f_5/(12*epsilon) + 119*f_3/(180*epsilon) - f_3_5/epsilon - 95*f_5/(144*epsilon) - pi**6/(9072*epsilon) + pi**4/(1800*epsilon) + 29*pi**8/(567000*epsilon) - f_3/(3*epsilon**2) + 5*f_5/(12*epsilon**2)","8069":"187*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 403*f_5/(432*epsilon) - 1813*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8070":"-7*f_3**2/(120*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 9457*f_7/(5760*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","8071":"-f_3**2/(6*epsilon) + 5*f_3*f_5/(9*epsilon) - 7*f_3/(24*epsilon) - 5*f_5/(27*epsilon) + pi**4/(2160*epsilon) + 11/(72*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","8072":"2*f_3**3/(9*epsilon) - 61*f_3**2/(90*epsilon) - 145*f_3/(108*epsilon) + 133*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**4/(1080*epsilon) + pi**6/(6804*epsilon) + 5*f_3/(9*epsilon**2) - 5*f_5/(9*epsilon**2)","8073":"11*f_3**2/(90*epsilon) - 5*f_3*f_5/(9*epsilon) + 151*f_3/(360*epsilon) + 31*f_5/(36*epsilon) - 6743/(6480*epsilon) - pi**4/(2160*epsilon) + pi**6/(6804*epsilon) - f_3/(18*epsilon**2) - 5*f_5/(9*epsilon**2) + 113/(216*epsilon**2) - 1/(18*epsilon**3)","8074":"49*f_3**2/(72*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 239*f_5/(432*epsilon) - 861*f_7/(640*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","8075":"41*f_3**2/(2880*epsilon) + 617*f_3/(20736*epsilon) + 331*f_5/(2160*epsilon) - 49*f_7/(320*epsilon) - pi**6/(38880*epsilon) - 5287/(311040*epsilon) - 7*pi**4/(51840*epsilon) - 23*f_3/(3456*epsilon**2) - 31*f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 179/(10368*epsilon**2) - 31*f_3/(720*epsilon**3) + 5/(432*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","8076":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","8077":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","8078":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","8079":"3*f_3**2/(8*epsilon) + 5*f_3*f_5/(24*epsilon) + 7*f_3/(36*epsilon) - f_3_5/(2*epsilon) + 61*f_5/(72*epsilon) - 49*f_7/(32*epsilon) + 29*pi**8/(1134000*epsilon)","8080":"73*f_3**2/(360*epsilon) - 5*f_3*f_5/(36*epsilon) - 547*f_5/(432*epsilon) + 4753*f_7/(4320*epsilon) - pi**6/(3888*epsilon) + 7*pi**8/(194400*epsilon) + 35*f_5/(36*epsilon**2) - 35*f_7/(36*epsilon**2)","8081":"f_3**2/(30*epsilon) - 9*f_3*f_5/(40*epsilon) + 9*f_3/(8*epsilon) + 9*f_3_5/(40*epsilon) + 5*f_5/(6*epsilon) - 3577*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","8082":"-71*f_3**2/(360*epsilon) - 5*f_3*f_5/(36*epsilon) - 763*f_5/(432*epsilon) + 18893*f_7/(8640*epsilon) - pi**6/(3888*epsilon) + 7*pi**8/(194400*epsilon) + 35*f_5/(36*epsilon**2) - 35*f_7/(36*epsilon**2)","8083":"-23*f_3**2/(360*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 763*f_5/(432*epsilon) - 553*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8084":"23*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 3067*f_3/(3240*epsilon) - 8539*f_5/(12960*epsilon) - 79*f_7/(192*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","8085":"-229*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 3121*f_3/(3240*epsilon) - 10519*f_5/(12960*epsilon) - 101*f_7/(960*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","8086":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","8087":"7*f_3**2/(90*epsilon) - 5*f_3*f_5/(18*epsilon) + 13*f_3/(180*epsilon) + 29*f_5/(72*epsilon) - 1969/(6480*epsilon) - pi**4/(2700*epsilon) + pi**6/(13608*epsilon) + f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2) + 83/(432*epsilon**2) - 1/(36*epsilon**3)","8088":"f_3**2/(90*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(1800*epsilon) + 127*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 737*f_5/(432*epsilon) + 7427*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","8089":"f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 547*f_5/(432*epsilon) - 7651*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8090":"2*f_3**3/(9*epsilon) - 113*f_3**2/(180*epsilon) - 71*f_3/(54*epsilon) + 121*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**4/(1080*epsilon) + pi**6/(6804*epsilon) + 5*f_3/(9*epsilon**2) - 5*f_5/(9*epsilon**2)","8091":"13*f_3**2/(360*epsilon) - 133*f_3/(180*epsilon) - pi**4*f_3/(1800*epsilon) + 167*f_5/(216*epsilon) + 7*f_7/(180*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","8092":"7*f_3**2/(144*epsilon) - 1531*f_3/(20736*epsilon) - 7*f_5/(576*epsilon) + 217/(62208*epsilon) + 53*pi**4/(207360*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 13/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","8093":"-47*f_3**2/(1440*epsilon) - pi**4*f_3/(7200*epsilon) + 8933*f_3/(69120*epsilon) + 3*f_5/(160*epsilon) - 71717/(552960*epsilon) + 13*pi**4/(76800*epsilon) + f_3**2/(24*epsilon**2) - 73*f_3/(576*epsilon**2) + 773/(6912*epsilon**2) + f_3/(32*epsilon**3) - 7/(192*epsilon**3) + 1/(192*epsilon**4)","8094":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","8095":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","8096":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","8097":"4*f_3**2/epsilon - 47*f_3*f_5/(6*epsilon) + 12*f_3_5/epsilon - 21*f_7/(2*epsilon) + 85*f_9/(16*epsilon) - 29*pi**8/(47250*epsilon)","8098":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","8099":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","8100":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","8101":"11*f_3**2/(240*epsilon) + pi**4*f_3/(3600*epsilon) + 337*f_3/(11520*epsilon) - 173*f_5/(720*epsilon) - 7*f_7/(160*epsilon) - 13*pi**4/(69120*epsilon) + 5249/(34560*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 13/(192*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","8102":"11*f_3**2/(240*epsilon) - 3007*f_3/(11520*epsilon) + pi**4*f_3/(3600*epsilon) + 23*f_5/(480*epsilon) - 7*f_7/(160*epsilon) - 13*pi**4/(69120*epsilon) + 1357/(6912*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 47/(576*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","8103":"-7*f_3**2/(288*epsilon) - pi**4*f_3/(7200*epsilon) + 85*f_3/(6912*epsilon) + f_5/(240*epsilon) + 13*pi**4/(345600*epsilon) + 17191/(829440*epsilon) + f_3**2/(24*epsilon**2) - 17*f_3/(192*epsilon**2) + 61/(6912*epsilon**2) + pi**4/(5760*epsilon**2) + f_3/(48*epsilon**3) - 1/(36*epsilon**3) + 1/(96*epsilon**4)","8104":"-f_3**2/(1920*epsilon) + 479*f_3/(103680*epsilon) - f_5/(480*epsilon) - 143*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) + 1651/(124416*epsilon) - 61*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 1039/(69120*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 67/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","8105":"f_3**2/(128*epsilon) - 9619*f_3/(103680*epsilon) + 19*f_5/(480*epsilon) - 323*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) + 3131/(38880*epsilon) + 779*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 5539/(69120*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 787/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","8106":"-f_3**2/(96*epsilon) + 5*f_3/(768*epsilon) + 5*f_5/(384*epsilon) - pi**4/(23040*epsilon) + 47/(27648*epsilon) + f_3**2/(72*epsilon**2) - 67*f_3/(1728*epsilon**2) + 859/(41472*epsilon**2) + f_3/(36*epsilon**3) - 125/(3456*epsilon**3) + 1/(72*epsilon**4)","8107":"47*f_3**2/(8640*epsilon) - 1807*f_3/(69120*epsilon) + pi**4*f_3/(43200*epsilon) - 11*f_5/(5760*epsilon) - 73*pi**4/(2073600*epsilon) + 29537/(1244160*epsilon) - f_3**2/(144*epsilon**2) + 53*f_3/(1728*epsilon**2) - 1229/(41472*epsilon**2) - f_3/(96*epsilon**3) + 1/(64*epsilon**3) - 1/(288*epsilon**4)","8108":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 175*f_3/(288*epsilon) + 215*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) - 3/(64*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","8109":"-f_3**2/(32*epsilon) - pi**4*f_3/(7200*epsilon) + 4033*f_3/(69120*epsilon) - 19*f_5/(1920*epsilon) + 7*f_7/(320*epsilon) - 16147/(331776*epsilon) + 13*pi**4/(76800*epsilon) + f_3**2/(24*epsilon**2) - 73*f_3/(576*epsilon**2) + 593/(6912*epsilon**2) + f_3/(32*epsilon**3) - 7/(192*epsilon**3) + 1/(192*epsilon**4)","8110":"-f_3**2/(240*epsilon) - 5*f_3*f_5/(18*epsilon) + 347*f_3/(8640*epsilon) + 655*f_5/(864*epsilon) - 5761/(11520*epsilon) - pi**6/(54432*epsilon) + 7*pi**4/(86400*epsilon) + 11*f_3/(144*epsilon**2) - 25*f_5/(72*epsilon**2) + 125/(576*epsilon**2) - 1/(48*epsilon**3)","8111":"-23*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 21*f_3/(64*epsilon) - 145*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","8112":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","8113":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 7*f_5/(6*epsilon) - 14*f_7/(9*epsilon) + 1063*f_9/(324*epsilon)","8114":"f_3**2/(30*epsilon) - 9*f_3*f_5/(40*epsilon) + 9*f_3/(8*epsilon) + 9*f_3_5/(40*epsilon) + 5*f_5/(6*epsilon) - 3577*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","8115":"23*f_3**2/(720*epsilon) - 241*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) - 187*f_5/(2880*epsilon) - 13*pi**4/(69120*epsilon) + 3107/(103680*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 5/(192*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","8116":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","8117":"17*f_3**2/(24*epsilon) + 3*f_3*f_5/(10*epsilon) - 71*f_3/(12*epsilon) - 27*f_3_5/(40*epsilon) - 401*f_5/(144*epsilon) + 5047*f_7/(640*epsilon) - 5*pi**6/(9072*epsilon) - 7*pi**4/(1800*epsilon) + 41/(72*epsilon) + 2063*pi**8/(10080000*epsilon) + 7*f_3/(3*epsilon**2) + 25*f_5/(12*epsilon**2) - 147*f_7/(32*epsilon**2) - 1/(6*epsilon**2)","8118":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","8119":"73*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) - 43*f_3/(576*epsilon) + 145*f_5/(288*epsilon) - 5603/(34560*epsilon) - 5*pi**6/(54432*epsilon) + 23*pi**4/(86400*epsilon) - 5*f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 61/(576*epsilon**2) - 1/(48*epsilon**3)","8120":"4*f_3/(9*epsilon) - 34*f_5/(9*epsilon) - 49*f_7/(80*epsilon) + 14*f_9/(3*epsilon) - 41/(72*epsilon) + 1/(6*epsilon**2)","8121":"f_3**2/(90*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(1800*epsilon) + 127*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 737*f_5/(432*epsilon) + 7427*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","8122":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","8123":"-23*f_3**2/(2160*epsilon) - 3*f_3/(32*epsilon) - pi**4*f_3/(21600*epsilon) + 5041*f_5/(12960*epsilon) + 359*f_7/(2880*epsilon) - 162791/(311040*epsilon) - 7*pi**4/(28800*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(72*epsilon**2) + 11*f_3/(96*epsilon**2) - 185*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(2880*epsilon**2) + 5179/(10368*epsilon**2) - f_3/(12*epsilon**3) + 5*f_5/(18*epsilon**3) - 41/(216*epsilon**3) + 1/(36*epsilon**4)","8124":"-23*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 109*f_3/(576*epsilon) - 35*f_5/(96*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","8125":"f_3**2/epsilon - 3*f_3*f_5/(4*epsilon) + 5*f_3/(3*epsilon) + 95*f_5/(12*epsilon) - 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","8126":"-5*f_3**2/(6*epsilon) + 5*f_3*f_5/(6*epsilon) + 7*f_7/(48*epsilon)","8127":"13*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) + 41*f_3/(576*epsilon) + 65*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) - pi**4/(17280*epsilon) + 595/(20736*epsilon) - f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 131/(1728*epsilon**2) - 7/(144*epsilon**3)","8128":"-f_3**2/(24*epsilon) + f_3/(12*epsilon) - 5/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","8129":"-13*f_3**2/(864*epsilon) - 635*f_3/(5184*epsilon) + 11*pi**4*f_3/(43200*epsilon) + 473*f_5/(5184*epsilon) + 317*f_7/(5760*epsilon) - 19*pi**6/(326592*epsilon) + 41*pi**4/(259200*epsilon) + 11*f_3**2/(720*epsilon**2) + 41*f_3/(2160*epsilon**2) - 19*f_5/(432*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","8130":"23*f_3**2/(720*epsilon) - 1981*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) - 9*f_5/(160*epsilon) - 13*pi**4/(69120*epsilon) + 4547/(103680*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 5/(192*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","8131":"f_3**2/(1920*epsilon) + 33191*f_3/(622080*epsilon) + 161*f_5/(17280*epsilon) - 1954147/(14929920*epsilon) + pi**6/(362880*epsilon) + 311*pi**4/(1555200*epsilon) - 1453*f_3/(20736*epsilon**2) - 7*f_5/(576*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 35461/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 3115/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","8132":"-7*f_3**2/(288*epsilon) - pi**4*f_3/(7200*epsilon) + 319*f_3/(6912*epsilon) - 17*f_5/(1920*epsilon) + 13*pi**4/(345600*epsilon) + 3871/(829440*epsilon) + f_3**2/(24*epsilon**2) - 17*f_3/(192*epsilon**2) + 97/(6912*epsilon**2) + pi**4/(5760*epsilon**2) + f_3/(48*epsilon**3) - 1/(36*epsilon**3) + 1/(96*epsilon**4)","8133":"f_3**2/(160*epsilon) + 23579*f_3/(622080*epsilon) - 19*f_5/(1080*epsilon) - 818851/(14929920*epsilon) - pi**6/(241920*epsilon) + 541*pi**4/(3110400*epsilon) - 1129*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 19261/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2251/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","8134":"17*f_3**2/(5184*epsilon) - 2149*f_3/(248832*epsilon) - 11*f_5/(3456*epsilon) + 217/(497664*epsilon) + 5*pi**4/(165888*epsilon) - f_3**2/(432*epsilon**2) + 191*f_3/(20736*epsilon**2) - 377/(62208*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(192*epsilon**3) + 109/(10368*epsilon**3) - 1/(216*epsilon**4)","8135":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 7*f_3/(32*epsilon) + 55*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + 5/(576*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2) + 1/(144*epsilon**2)","8136":"-f_3**2/(32*epsilon) - pi**4*f_3/(7200*epsilon) + 7813*f_3/(69120*epsilon) - 11*f_5/(480*epsilon) + 7*f_7/(320*epsilon) - 28963/(331776*epsilon) + 13*pi**4/(76800*epsilon) + f_3**2/(24*epsilon**2) - 73*f_3/(576*epsilon**2) + 629/(6912*epsilon**2) + f_3/(32*epsilon**3) - 7/(192*epsilon**3) + 1/(192*epsilon**4)","8137":"139*f_3**2/(2160*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 41*f_5/(432*epsilon) - 6979*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8138":"17*f_3**2/(5184*epsilon) - 2149*f_3/(248832*epsilon) - 11*f_5/(3456*epsilon) + 217/(497664*epsilon) + 5*pi**4/(165888*epsilon) - f_3**2/(432*epsilon**2) + 191*f_3/(20736*epsilon**2) - 377/(62208*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(192*epsilon**3) + 109/(10368*epsilon**3) - 1/(216*epsilon**4)","8139":"-61*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1589*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8140":"-41*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 427*f_5/(2592*epsilon) + 2051*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8141":"-259*f_3**2/(38880*epsilon) - 4261*f_3/(77760*epsilon) + pi**4*f_3/(77760*epsilon) + 1069*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 59*pi**6/(2939328*epsilon) + 247*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 247*f_3/(19440*epsilon**2) - 59*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","8142":"53*f_3**2/(720*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 1267*f_7/(3840*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8143":"107*f_3**2/(38880*epsilon) - 421*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 311*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 5*pi**6/(419904*epsilon) + 169*pi**4/(2332800*epsilon) - f_3**2/(6480*epsilon**2) + 169*f_3/(19440*epsilon**2) - 35*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","8144":"-f_3**2/(405*epsilon) - 21613*f_3/(622080*epsilon) + 3253*f_5/(155520*epsilon) - 53*pi**6/(19595520*epsilon) + 5*pi**4/(373248*epsilon) + 44059/(1866240*epsilon) + 853*f_3/(51840*epsilon**2) - 7*f_5/(12960*epsilon**2) - 343/(31104*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 71/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8145":"-83*f_3**2/(720*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 4753*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8146":"-2*f_3**3/(9*epsilon) - f_3**2/(3*epsilon) + f_3*f_5/epsilon - f_3/(9*epsilon) - 59*f_5/(36*epsilon) + 1771*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","8147":"247*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 35*f_3/(576*epsilon) - 631*f_5/(5184*epsilon) + 79*f_7/(8640*epsilon) - 181*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 37*f_3/(648*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8148":"-59*f_3**2/(2592*epsilon) - 1663*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 331*f_5/(6480*epsilon) + 641*f_7/(6912*epsilon) + 23*pi**4/(1555200*epsilon) + 5*pi**6/(489888*epsilon) + 13*f_3**2/(1080*epsilon**2) + 547*f_3/(6480*epsilon**2) - 161*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8149":"133*f_3**2/(25920*epsilon) - 1753*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 287*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 43*pi**6/(1959552*epsilon) + 11*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 11*f_3/(1296*epsilon**2) - 43*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8150":"f_3**2/(5760*epsilon) - 9257*f_3/(311040*epsilon) + 157*f_5/(17280*epsilon) - 239*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) + 319379/(8957952*epsilon) + 3553*f_3/(103680*epsilon**2) - f_5/(2880*epsilon**2) - 158933/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1753/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","8151":"7*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 17*f_5/(324*epsilon) + 7*f_7/(1080*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8152":"194279/(33592320*epsilon) - 13937/(8957952*epsilon**2) + 15521/(3732480*epsilon**3) - 251/(31104*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","8153":"f_3**2/(324*epsilon) - pi**4*f_3/(64800*epsilon) + 1159*f_3/(51840*epsilon) - 7*f_5/(810*epsilon) - 61*f_7/(8640*epsilon) - 11*pi**6/(489888*epsilon) + 91*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 91*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8154":"-7*f_3**2/(12960*epsilon) + 391*f_3/(69984*epsilon) + 593*f_5/(77760*epsilon) - 7*pi**4/(248832*epsilon) - 31*pi**6/(19595520*epsilon) + 6833/(8398080*epsilon) + 293*f_3/(93312*epsilon**2) - f_5/(810*epsilon**2) - 2587/(1399680*epsilon**2) + 19*pi**4/(2332800*epsilon**2) - 7*f_3/(1080*epsilon**3) - pi**4/(777600*epsilon**3) + 19/(7776*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","8155":"-f_3**2/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 17*f_5/(324*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8156":"7*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 113*f_5/(1296*epsilon) + 7*f_7/(1080*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8157":"-67*f_3**2/(12960*epsilon) - 41*f_3/(2880*epsilon) + pi**4*f_3/(64800*epsilon) + 91*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 19*pi**4/(777600*epsilon) + f_3**2/(1080*epsilon**2) + 19*f_3/(6480*epsilon**2) - 5*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8158":"11*f_3**2/(25920*epsilon) + 97*f_3/(23040*epsilon) - 2267*f_5/(155520*epsilon) - 223*pi**4/(9331200*epsilon) + 37*pi**6/(19595520*epsilon) + 16663/(1866240*epsilon) + 199*f_3/(17280*epsilon**2) + 19*f_5/(6480*epsilon**2) - 53/(10368*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8159":"f_3**2/(324*epsilon) - pi**4*f_3/(64800*epsilon) + 1639*f_3/(51840*epsilon) - 29*f_5/(1620*epsilon) - 61*f_7/(8640*epsilon) - 11*pi**6/(489888*epsilon) + 91*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 91*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8160":"-f_3**2/(5184*epsilon) - 2177*f_3/(124416*epsilon) + 2093*f_5/(155520*epsilon) - 43*pi**6/(19595520*epsilon) - 19*pi**4/(9331200*epsilon) + 16663/(1866240*epsilon) + 733*f_3/(51840*epsilon**2) - f_5/(6480*epsilon**2) - 53/(10368*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8161":"f_3**2/(2880*epsilon) - 4157*f_3/(2799360*epsilon) + 17*f_5/(38880*epsilon) - pi**6/(4354560*epsilon) + 7777/(29859840*epsilon) + 77*pi**4/(7464960*epsilon) - 377*f_3/(186624*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(291600*epsilon**2) + 88259/(44789760*epsilon**2) + 43*f_3/(12960*epsilon**3) - 2089/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 25/(6912*epsilon**4) - 13/(12960*epsilon**5)","8162":"f_3**2/(270*epsilon) - 15683*f_3/(1866240*epsilon) - 7*f_5/(12960*epsilon) - 31*pi**6/(3265920*epsilon) + 101*pi**4/(6220800*epsilon) + 81257/(5598720*epsilon) + 47*f_3/(38880*epsilon**2) + 2*f_5/(135*epsilon**2) - 31*pi**4/(777600*epsilon**2) - 41/(11664*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8163":"-f_3**2/(270*epsilon) + 2479*f_3/(373248*epsilon) - 89*f_5/(12960*epsilon) - 12901/(1119744*epsilon) - pi**4/(6220800*epsilon) + 31*pi**6/(3265920*epsilon) + 937*f_3/(155520*epsilon**2) + f_5/(135*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","8164":"-f_3**2/(960*epsilon) + 2629*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 77*pi**4/(4147200*epsilon) + 2245/(5971968*epsilon) + pi**6/(1451520*epsilon) + 907*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 45107/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 1219/(155520*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","8165":"-7*f_3**2/(12960*epsilon) + 391*f_3/(69984*epsilon) + 593*f_5/(77760*epsilon) - 7*pi**4/(248832*epsilon) - 31*pi**6/(19595520*epsilon) + 6833/(8398080*epsilon) + 293*f_3/(93312*epsilon**2) - f_5/(810*epsilon**2) - 2587/(1399680*epsilon**2) + 19*pi**4/(2332800*epsilon**2) - 7*f_3/(1080*epsilon**3) - pi**4/(777600*epsilon**3) + 19/(7776*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","8166":"7*f_3**2/(4320*epsilon) - 1307*f_3/(186624*epsilon) - 61*f_5/(5184*epsilon) - 1157/(174960*epsilon) + 31*pi**6/(6531840*epsilon) + 299*pi**4/(6220800*epsilon) - 703*f_3/(155520*epsilon**2) + f_5/(270*epsilon**2) - pi**4/(77760*epsilon**2) + 637/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","8167":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","8168":"-53*f_3**2/(540*epsilon) - 179*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) - 7*f_5/(216*epsilon) + 10633*f_7/(51840*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","8169":"7*f_3**2/(1620*epsilon) - 1411*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 125*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 59*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 59*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8170":"11*f_3**2/(12960*epsilon) - 395*f_3/(3456*epsilon) + pi**4*f_3/(64800*epsilon) + 1343*f_5/(8640*epsilon) - 599*f_7/(17280*epsilon) + 23*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + 547*f_3/(6480*epsilon**2) - 73*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8171":"-79*f_3**2/(12960*epsilon) - 443*f_3/(3456*epsilon) + pi**4*f_3/(64800*epsilon) + 493*f_5/(8640*epsilon) + 803*f_7/(8640*epsilon) + 23*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + 547*f_3/(6480*epsilon**2) - 73*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8172":"439*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 6839*f_3/(25920*epsilon) - 361*f_5/(1728*epsilon) - 103*f_7/(576*epsilon) - pi**6/(139968*epsilon) + 47*pi**4/(777600*epsilon) + 1951/(51840*epsilon) + f_3**2/(540*epsilon**2) - 115*f_3/(648*epsilon**2) + 145*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 97/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8173":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 209*f_3/(23040*epsilon) - 167*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 2087/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 37/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8174":"133*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 229*f_3/(1728*epsilon) - 1003*f_5/(5184*epsilon) - 2323*f_7/(34560*epsilon) - 37*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) + 913/(17280*epsilon) - 13*f_3**2/(1080*epsilon**2) - 73*f_3/(648*epsilon**2) + 115*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 127/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8175":"-31151/(134369280*epsilon) - 112313/(44789760*epsilon**2) + 20461/(3732480*epsilon**3) - 1057/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","8176":"13*f_3**2/(1080*epsilon) - f_3*f_5/(54*epsilon) - 5*f_5/(1296*epsilon) - 371*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8177":"-31*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 785*f_5/(2592*epsilon) - 1127*f_7/(3840*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8178":"-11*f_3**2/(360*epsilon) + 29*f_3*f_5/(240*epsilon) - 73*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 353*f_5/(2592*epsilon) - 6713*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8179":"19*f_3**2/(180*epsilon) - pi**4*f_3/(10800*epsilon) + 13*f_3/(270*epsilon) - 25*f_5/(162*epsilon) - 469*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8180":"f_3**2/(20*epsilon) - pi**4*f_3/(10800*epsilon) + 41*f_3/(540*epsilon) - 161*f_5/(1296*epsilon) - 329*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8181":"-f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 427*f_5/(2592*epsilon) + 1855*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8182":"f_3**2/(45*epsilon) - pi**4*f_3/(10800*epsilon) + 13*f_3/(270*epsilon) - 55*f_5/(648*epsilon) - 49*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8183":"-11*f_3**2/(360*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 239*f_5/(2592*epsilon) - 1141*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8184":"493*f_3**2/(12960*epsilon) - 2557*f_3/(25920*epsilon) + pi**4*f_3/(12960*epsilon) - 151*f_5/(5184*epsilon) + 3*f_7/(80*epsilon) - 41*pi**4/(155520*epsilon) + 1951/(51840*epsilon) + 41*pi**6/(979776*epsilon) - 7*f_3**2/(270*epsilon**2) + 11*f_3/(648*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 97/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8185":"-31*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + 7*f_3/(80*epsilon) + 3*f_3_5/(80*epsilon) - 97*f_5/(864*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8186":"131*f_3**2/(12960*epsilon) - 8797*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 377*f_5/(2160*epsilon) + 79*f_7/(11520*epsilon) - pi**6/(489888*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 607*f_3/(6480*epsilon**2) - 155*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8187":"131*f_3**2/(12960*epsilon) - 9217*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 2819*f_5/(25920*epsilon) + 221*f_7/(2880*epsilon) - 37*pi**4/(1555200*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) + 697*f_3/(6480*epsilon**2) - 11*f_5/(81*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8188":"-79*f_3**2/(1080*epsilon) - 2837*f_3/(6480*epsilon) - pi**4*f_3/(21600*epsilon) + 613*f_5/(1296*epsilon) + 227*f_7/(960*epsilon) - 2839/(12960*epsilon) - 19*pi**4/(12960*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(72*epsilon**2) + 335*f_3/(432*epsilon**2) - 455*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) + 139/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3) - 1/(36*epsilon**3)","8189":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 7*f_5/(6*epsilon) - 14*f_7/(9*epsilon) + 1063*f_9/(324*epsilon)","8190":"-43*f_3**2/(1080*epsilon) - 535*f_3/(1296*epsilon) - pi**4*f_3/(21600*epsilon) + 649*f_5/(1296*epsilon) + 359*f_7/(2880*epsilon) - 2839/(12960*epsilon) - 19*pi**4/(12960*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(72*epsilon**2) + 335*f_3/(432*epsilon**2) - 455*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) + 139/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3) - 1/(36*epsilon**3)","8191":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","8192":"7*f_3**2/(405*epsilon) + pi**4*f_3/(32400*epsilon) + 235*f_3/(1944*epsilon) - 38*f_5/(243*epsilon) - 319*f_7/(8640*epsilon) - 19*pi**6/(122472*epsilon) + 83*pi**4/(97200*epsilon) + 1657/(19440*epsilon) - f_3**2/(108*epsilon**2) - 227*f_3/(648*epsilon**2) + 275*f_5/(648*epsilon**2) - 103/(1296*epsilon**2) - pi**4/(1296*epsilon**2) + 5*pi**6/(40824*epsilon**2) + 5*f_3/(27*epsilon**3) - 5*f_5/(27*epsilon**3) + 1/(54*epsilon**3)","8193":"-2*f_3**3/(9*epsilon) - f_3**2/(3*epsilon) + f_3*f_5/epsilon - f_3/(9*epsilon) - 59*f_5/(36*epsilon) + 1771*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","8194":"-620453/(44789760*epsilon) - 383/(233280*epsilon**2) + 1679/(311040*epsilon**3) - 7/(2592*epsilon**4) + 1/(1080*epsilon**5)","8195":"-25*f_3**2/(2592*epsilon) - pi**4*f_3/(64800*epsilon) + 1469*f_3/(8640*epsilon) - 1355*f_5/(5184*epsilon) + 13*f_7/(216*epsilon) - 37*pi**4/(777600*epsilon) + 25/(3456*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 73*f_3/(648*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 37/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8196":"11*f_3**2/(240*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7483*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8197":"-7*f_3**2/(80*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 283*f_5/(2592*epsilon) + 3563*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8198":"-91*f_3**2/(12960*epsilon) - 625*f_3/(10368*epsilon) - pi**4*f_3/(12960*epsilon) + 39*f_5/(320*epsilon) - 683*f_7/(17280*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8199":"29*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 373*f_3/(1728*epsilon) - 431*f_5/(1728*epsilon) - 13*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - pi**4/(777600*epsilon) + f_3**2/(216*epsilon**2) - 58*f_3/(405*epsilon**2) + 109*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8200":"301*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 199*f_3/(8640*epsilon) - 263*f_5/(5184*epsilon) - 31*f_7/(2160*epsilon) - 127*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 149*f_3/(3240*epsilon**2) + 49*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8201":"-7*f_3**2/(3456*epsilon) + 11201*f_3/(311040*epsilon) - 19*f_5/(1620*epsilon) - 4499/(233280*epsilon) - 17*pi**6/(1632960*epsilon) + 49*pi**4/(1244160*epsilon) - 3103*f_3/(103680*epsilon**2) + 163*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 947/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8202":"-5*f_3**2/(3456*epsilon) + 11483*f_3/(311040*epsilon) - 733*f_5/(51840*epsilon) - 4499/(233280*epsilon) - 29*pi**6/(3265920*epsilon) + 37*pi**4/(1244160*epsilon) - 2863*f_3/(103680*epsilon**2) + 143*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 947/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8203":"31*f_3**2/(17280*epsilon) - 7429*f_3/(311040*epsilon) + 2437*f_5/(51840*epsilon) - 4499/(233280*epsilon) - 223*pi**4/(6220800*epsilon) + 11*pi**6/(3265920*epsilon) + 1217*f_3/(103680*epsilon**2) - 257*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 947/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8204":"f_3**2/(1920*epsilon) - 1267*f_3/(622080*epsilon) - 59*f_5/(8640*epsilon) - 7*pi**4/(172800*epsilon) + pi**6/(544320*epsilon) + 5587/(1866240*epsilon) - 7*f_3/(1440*epsilon**2) + f_5/(960*epsilon**2) + 7/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1296*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8205":"194279/(33592320*epsilon) - 13937/(8957952*epsilon**2) + 15521/(3732480*epsilon**3) - 251/(31104*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","8206":"-f_3**2/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 23*f_5/(1296*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8207":"f_3**2/(1080*epsilon) - 2797*f_3/(622080*epsilon) - 629*f_5/(51840*epsilon) - 127*pi**4/(9331200*epsilon) + pi**6/(725760*epsilon) + 28033/(1866240*epsilon) + 637*f_3/(51840*epsilon**2) + 11*f_5/(4320*epsilon**2) - 239/(31104*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 59/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8208":"-f_3**2/(3456*epsilon) + 809*f_3/(248832*epsilon) + 37*f_5/(34560*epsilon) + pi**6/(13063680*epsilon) + 19*pi**4/(18662400*epsilon) + 32801/(89579520*epsilon) - 19*f_3/(3840*epsilon**2) - f_5/(1440*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 28619/(14929920*epsilon**2) + 19*f_3/(12960*epsilon**3) - 41/(13824*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 193/(103680*epsilon**4) - 1/(2160*epsilon**5)","8209":"-7*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1393*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8210":"f_3**2/(40*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 323*f_5/(2592*epsilon) - 1841*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8211":"19*f_3**2/(360*epsilon) + 7*f_3*f_5/(120*epsilon) - 73*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 479*f_5/(2592*epsilon) - 9863*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8212":"-f_3**2/(160*epsilon) + 761*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 29*f_5/(5760*epsilon) - 23*pi**4/(414720*epsilon) + 1351/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 7/(5760*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8213":"-43*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 3773*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8214":"133*f_3**2/(2160*epsilon) - 7549*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 1673*f_5/(2592*epsilon) + f_7/(36*epsilon) - 25*pi**6/(163296*epsilon) + 571/(25920*epsilon) + 77*pi**4/(129600*epsilon) - f_3**2/(90*epsilon**2) + 53*f_3/(108*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 17/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","8215":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","8216":"-59*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 77*f_3/(1920*epsilon) + 59*f_5/(25920*epsilon) - 23*f_7/(1920*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + 7*f_3**2/(270*epsilon**2) + 97*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8217":"19*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1141*f_3/(51840*epsilon) - 53*f_5/(1620*epsilon) - f_7/(72*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","8218":"53*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 5149*f_3/(25920*epsilon) - 1325*f_5/(5184*epsilon) + 323*f_7/(34560*epsilon) - 103*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) - 13*f_3**2/(1080*epsilon**2) - 19*f_3/(162*epsilon**2) + 103*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8219":"-61*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1589*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8220":"17*f_3**2/(12960*epsilon) - 3569*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 179*f_5/(1620*epsilon) - 241*f_7/(6912*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) + 397*f_3/(6480*epsilon**2) - 131*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8221":"-19*f_3**2/(3456*epsilon) - 2567*f_3/(311040*epsilon) + 721*f_5/(51840*epsilon) - 83*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 280591/(44789760*epsilon) + 1993*f_3/(103680*epsilon**2) - 53*f_5/(8640*epsilon**2) - 86033/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1483/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","8222":"-19*f_3**2/(3456*epsilon) - 3899*f_3/(311040*epsilon) + 841*f_5/(51840*epsilon) - 83*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 411919/(44789760*epsilon) + 1993*f_3/(103680*epsilon**2) - 53*f_5/(8640*epsilon**2) - 90353/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1483/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","8223":"377*f_3**2/(12960*epsilon) - 2461*f_3/(10368*epsilon) - pi**4*f_3/(32400*epsilon) + 2287*f_5/(12960*epsilon) + 667*f_7/(11520*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 757*f_3/(6480*epsilon**2) - 185*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8224":"-11*f_3**2/(5760*epsilon) + 25901*f_3/(311040*epsilon) - 53*f_5/(1440*epsilon) - 206/(3645*epsilon) - 13*pi**6/(1088640*epsilon) + 109*pi**4/(1244160*epsilon) - 6103*f_3/(103680*epsilon**2) + 71*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 2519/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 13/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8225":"-53*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 349*f_3/(1728*epsilon) - 427*f_5/(1728*epsilon) + 509*f_7/(11520*epsilon) - pi**6/(139968*epsilon) - pi**4/(777600*epsilon) + f_3**2/(216*epsilon**2) - 58*f_3/(405*epsilon**2) + 109*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8226":"23*f_3**2/(17280*epsilon) + 229*f_3/(62208*epsilon) + 811*f_5/(25920*epsilon) - 17683/(466560*epsilon) + 17*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) - 823*f_3/(103680*epsilon**2) - 187*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1733/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8227":"29*f_3**2/(2592*epsilon) - pi**4*f_3/(64800*epsilon) + 1309*f_3/(8640*epsilon) - 755*f_5/(5184*epsilon) - 233*f_7/(3456*epsilon) - 37*pi**4/(777600*epsilon) + 25/(3456*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 73*f_3/(648*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 37/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8228":"f_3**2/(40*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 41*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 143*f_5/(2592*epsilon) - 1309*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8229":"-181*f_3**2/(12960*epsilon) - 769*f_3/(10368*epsilon) - pi**4*f_3/(12960*epsilon) + 203*f_5/(8640*epsilon) + 761*f_7/(8640*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8230":"-47*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 247*f_3/(5184*epsilon) - 107*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 29*pi**4/(388800*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 29*f_3/(3240*epsilon**2) + 11*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","8231":"7*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 17*f_5/(324*epsilon) + 7*f_7/(1080*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8232":"f_3**2/(40*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 323*f_5/(2592*epsilon) - 1841*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8233":"7*f_3/(2160*epsilon) + f_5/(8640*epsilon) - 5551/(622080*epsilon) - 13*pi**4/(518400*epsilon) - 13*f_3/(4320*epsilon**2) - 1/(2880*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 7/(4320*epsilon**3) - 1/(720*epsilon**4)","8234":"-f_3**2/(384*epsilon) + 7849*f_3/(746496*epsilon) + 617*f_5/(103680*epsilon) - 49*f_7/(3840*epsilon) - 18917/(4976640*epsilon) + pi**4/(276480*epsilon) + pi**6/(1088640*epsilon) - 91*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 1129/(1492992*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 4393/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8235":"796567/(80621568*epsilon) - 4200787/(403107840*epsilon**2) + 117253/(22394880*epsilon**3) - 8641/(5598720*epsilon**4) + 43/(155520*epsilon**5) - 1/(38880*epsilon**6)","8236":"-f_3**2/(15*epsilon) + f_3*f_5/(9*epsilon) + 29*f_3/(108*epsilon) + 17*f_5/(9*epsilon) - 4333*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**4/(5400*epsilon) + pi**6/(2268*epsilon) - f_3/(9*epsilon**2) - 5*f_5/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","8237":"-13*f_3**2/(1620*epsilon) - pi**4*f_3/(25920*epsilon) + 389*f_3/(5760*epsilon) - 799*f_5/(12960*epsilon) - 101*f_7/(5760*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","8238":"-f_3**2/(1920*epsilon) - 7367*f_3/(311040*epsilon) - 13*f_5/(1080*epsilon) - pi**6/(544320*epsilon) - 19*pi**4/(1244160*epsilon) + 2606479/(44789760*epsilon) + 2761*f_3/(103680*epsilon**2) + 29*f_5/(2880*epsilon**2) - 211637/(3732480*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1969/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","8239":"-f_3**2/(80*epsilon) - 23*f_3/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_5/(648*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8240":"37*f_3**2/(8640*epsilon) - 18959*f_3/(1866240*epsilon) - 131*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 37*pi**4/(1244160*epsilon) + 55337/(5598720*epsilon) + 49*f_3/(7776*epsilon**2) + f_5/(80*epsilon**2) - 259/(58320*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8241":"-7*f_3**2/(17280*epsilon) + 1159*f_3/(62208*epsilon) + 467*f_5/(51840*epsilon) - 1141/(46656*epsilon) - pi**6/(233280*epsilon) + 113*pi**4/(6220800*epsilon) - 2143*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1091/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8242":"37*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 373*f_3/(5760*epsilon) - 469*f_5/(12960*epsilon) - 79*f_7/(1152*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","8243":"f_3**2/(96*epsilon) - 2297*f_3/(124416*epsilon) - pi**4*f_3/(21600*epsilon) + 59*f_5/(17280*epsilon) - 16357/(7464960*epsilon) + 523*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 523*f_3/(51840*epsilon**2) - 1237/(207360*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 127/(17280*epsilon**3) - 13/(4320*epsilon**4)","8244":"f_3**2/(11520*epsilon) - 1243*f_3/(186624*epsilon) - 161*f_5/(103680*epsilon) - 1009/(373248*epsilon) + pi**6/(2177280*epsilon) + 43*pi**4/(1382400*epsilon) + 43*f_3/(11520*epsilon**2) + 7*f_5/(17280*epsilon**2) - 68501/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 3983/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","8245":"-7*f_3**2/(1152*epsilon) + 14167*f_3/(746496*epsilon) + 617*f_5/(103680*epsilon) - 49*f_7/(3840*epsilon) - 16369/(1658880*epsilon) + pi**4/(165888*epsilon) + pi**6/(1088640*epsilon) - 203*f_3/(77760*epsilon**2) - 7*f_5/(4320*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 4045/(1492992*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 4213/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8246":"-2489*f_3/(311040*epsilon) - 23*f_5/(17280*epsilon) + pi**4/(777600*epsilon) + 282839/(50388480*epsilon) + 5*f_3/(864*epsilon**2) - pi**4/(172800*epsilon**2) + 64801/(134369280*epsilon**2) - f_3/(1440*epsilon**3) - 109219/(22394880*epsilon**3) + 4837/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","8247":"-130879/(12597120*epsilon) + 1609201/(134369280*epsilon**2) - 159331/(22394880*epsilon**3) + 5269/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","8248":"-6119951/(403107840*epsilon) + 2227717/(134369280*epsilon**2) - 200371/(22394880*epsilon**3) + 5701/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","8249":"-f_3/(3888*epsilon) - f_5/(51840*epsilon) - 2581547/(403107840*epsilon) + 23*pi**4/(3110400*epsilon) - 5*f_3/(2592*epsilon**2) + pi**4/(518400*epsilon**2) + 1275157/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 32471/(4478976*epsilon**3) + 5269/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","8250":"f_3**2/(17280*epsilon) - 39319*f_3/(2799360*epsilon) - 329*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 6911/(4199040*epsilon) + 11*pi**4/(248832*epsilon) + 55*f_3/(10368*epsilon**2) + 7*f_5/(25920*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 457/(466560*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(3645*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","8251":"-f_3**2/(384*epsilon) + 7849*f_3/(746496*epsilon) + 617*f_5/(103680*epsilon) - 49*f_7/(3840*epsilon) - 18917/(4976640*epsilon) + pi**4/(276480*epsilon) + pi**6/(1088640*epsilon) - 91*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 1129/(1492992*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 4393/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8252":"-f_3**2/(5760*epsilon) - 7063*f_3/(311040*epsilon) + 211*f_5/(4320*epsilon) - 4499/(233280*epsilon) - 163*pi**4/(6220800*epsilon) + pi**6/(544320*epsilon) + 977*f_3/(103680*epsilon**2) - 79*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 947/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8253":"-61*f_3**2/(12960*epsilon) - 235*f_3/(5184*epsilon) + pi**4*f_3/(25920*epsilon) + 3*f_5/(64*epsilon) - 23*f_7/(2880*epsilon) - 17*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) + f_3**2/(432*epsilon**2) - 661*f_3/(12960*epsilon**2) + 131*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","8254":"29*f_3**2/(12960*epsilon) - 2777*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 457*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 37*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 37*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8255":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) + f_3/(1620*epsilon) - 17*f_5/(216*epsilon) + 1687*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","8256":"-47*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 11*f_3/(270*epsilon) - 7*f_5/(108*epsilon) + 49*f_7/(480*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8257":"-11*f_3**2/(51840*epsilon) + 1823*f_3/(622080*epsilon) + 107*f_5/(77760*epsilon) - 10339/(1866240*epsilon) - pi**6/(9797760*epsilon) + 217*pi**4/(9331200*epsilon) + 217*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 11/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 23/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8258":"-97*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 305*f_3/(5184*epsilon) - 197*f_5/(5184*epsilon) - 23*f_7/(8640*epsilon) - 931/(51840*epsilon) - 5*pi**6/(979776*epsilon) + 61*pi**4/(777600*epsilon) - f_3**2/(216*epsilon**2) + 61*f_3/(6480*epsilon**2) - 5*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","8259":"-13*f_3**2/(17280*epsilon) + 163*f_3/(124416*epsilon) - 91*f_5/(25920*epsilon) - 443/(373248*epsilon) + pi**6/(1088640*epsilon) + 253*pi**4/(9331200*epsilon) + 253*f_3/(77760*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 1/(14580*epsilon**2) - 13*f_3/(6480*epsilon**3) + 11/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8260":"-29*f_3**2/(8640*epsilon) + 991*f_3/(124416*epsilon) - 101*f_5/(10368*epsilon) - 1259/(1866240*epsilon) + 97*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 97*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 553/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8261":"-f_3**2/(5760*epsilon) - 3077*f_3/(1244160*epsilon) + 17*f_5/(34560*epsilon) - 11*pi**4/(2488320*epsilon) + 9959/(11197440*epsilon) + pi**6/(362880*epsilon) - 11*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(115200*epsilon**2) - 133/(3732480*epsilon**2) - f_3/(960*epsilon**3) - 47/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","8262":"f_3**2/(5760*epsilon) + 3923*f_3/(1244160*epsilon) - 59*f_5/(34560*epsilon) - pi**6/(362880*epsilon) - 7849/(5598720*epsilon) + 169*pi**4/(12441600*epsilon) - f_3/(3840*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) + 2281/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1259/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","8263":"-343*f_3/(103680*epsilon) - 77*f_5/(51840*epsilon) + 53*pi**4/(9331200*epsilon) + 16081/(20155392*epsilon) + 53*f_3/(77760*epsilon**2) - 33209/(26873856*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 11627/(11197440*epsilon**3) + 151/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","8264":"691*f_3/(103680*epsilon) + 77*f_5/(17280*epsilon) - 715907/(134369280*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 6251/(8957952*epsilon**2) + f_3/(4320*epsilon**3) - 7619/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","8265":"-17*f_3**2/(2880*epsilon) + 1663*f_3/(124416*epsilon) + 47*f_5/(5760*epsilon) - 136903/(5598720*epsilon) + pi**6/(272160*epsilon) + 77*pi**4/(1244160*epsilon) - 19*f_3/(5760*epsilon**2) - 13*f_5/(1440*epsilon**2) - pi**4/(20736*epsilon**2) + 37841/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 431/(62208*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","8266":"-358237/(100776960*epsilon) + 1207961/(403107840*epsilon**2) + 1169/(622080*epsilon**3) - 5639/(2799360*epsilon**4) + 1/(1440*epsilon**5) - 1/(9720*epsilon**6)","8267":"-1253*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) + pi**4/(82944*epsilon) + 2356103/(268738560*epsilon) + 5*f_3/(3456*epsilon**2) - pi**4/(345600*epsilon**2) + 216523/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 2189/(1866240*epsilon**3) - 737/(62208*epsilon**4) + 13/(1296*epsilon**5) - 1/(216*epsilon**6)","8268":"77*f_3**2/(6480*epsilon) - pi**4*f_3/(64800*epsilon) + 1091*f_3/(51840*epsilon) - 31*f_5/(6480*epsilon) - 67*f_7/(2880*epsilon) - pi**6/(34992*epsilon) + 151*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 151*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8269":"-911*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) + 13*pi**4/(2073600*epsilon) + 1150717/(268738560*epsilon) + 13*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 162623/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 4219/(1866240*epsilon**3) - 2521/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","8270":"383*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) - f_3/(1728*epsilon) - 229*f_5/(5184*epsilon) - 23*f_7/(8640*epsilon) - 7*pi**4/(155520*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 7*f_3/(1296*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8271":"-619*f_3/(207360*epsilon) - f_5/(1620*epsilon) + 33005/(26873856*epsilon) + 19*pi**4/(1244160*epsilon) - f_3/(3456*epsilon**2) - 19/(10240*epsilon**2) + 221/(414720*epsilon**3) + 19/(11520*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","8272":"181*f_3**2/(6480*epsilon) - pi**4*f_3/(8100*epsilon) + 1331*f_3/(25920*epsilon) - 73*f_5/(576*epsilon) - 239*f_7/(34560*epsilon) - 257*pi**4/(777600*epsilon) + 79*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 257*f_3/(6480*epsilon**2) + 79*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8273":"-209*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 1567*f_3/(17280*epsilon) - 647*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8274":"-f_3**2/(12960*epsilon) - 803*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 391*f_5/(25920*epsilon) - 359*f_7/(8640*epsilon) - pi**4/(103680*epsilon) + pi**6/(979776*epsilon) + 12901/(373248*epsilon) + f_3**2/(1080*epsilon**2) - f_3/(864*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(43200*epsilon**2) + 2851/(155520*epsilon**2) + f_3/(360*epsilon**3) - f_5/(108*epsilon**3) + 17/(1440*epsilon**3) - 19/(1080*epsilon**4)","8275":"4*f_3**2/(405*epsilon) - 787*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 67*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 59*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 59*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8276":"-7*f_3**2/(1728*epsilon) - 6029*f_3/(622080*epsilon) + 671*f_5/(51840*epsilon) - 127*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 17081/(1866240*epsilon) - 11*f_3/(17280*epsilon**2) + 19*f_5/(4320*epsilon**2) - 179/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8277":"-7*f_3**2/(2880*epsilon) + 11159*f_3/(1244160*epsilon) - 13*f_5/(4320*epsilon) - 31*pi**4/(2488320*epsilon) - 451/(559872*epsilon) - pi**6/(2177280*epsilon) - 13*f_3/(3840*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(41472*epsilon**2) + 9769/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + 683/(622080*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","8278":"5*f_3**2/(144*epsilon) - 887*f_3/(12960*epsilon) - 2*f_5/(45*epsilon) - 11*pi**4/(51840*epsilon) + 1969/(19440*epsilon) - f_3**2/(36*epsilon**2) + 7*f_3/(144*epsilon**2) - 83/(1296*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","8279":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","8280":"f_3**2/(30*epsilon) - 9*f_3*f_5/(40*epsilon) + 9*f_3/(8*epsilon) + 9*f_3_5/(40*epsilon) + 5*f_5/(6*epsilon) - 3577*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","8281":"3713*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) - 570223/(100776960*epsilon) - pi**4/(311040*epsilon) - f_3/(2592*epsilon**2) + pi**4/(3110400*epsilon**2) + 1179449/(403107840*epsilon**2) + f_3/(25920*epsilon**3) + 427/(207360*epsilon**3) - 5747/(2799360*epsilon**4) + 1/(1440*epsilon**5) - 1/(9720*epsilon**6)","8282":"f_3**2/(960*epsilon) - 8741*f_3/(622080*epsilon) + 287*f_5/(17280*epsilon) - pi**6/(77760*epsilon) + 281*pi**4/(6220800*epsilon) + 17081/(1866240*epsilon) + 25*f_3/(3456*epsilon**2) - 7*f_5/(1440*epsilon**2) - 179/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8283":"-7*f_3**2/(1728*epsilon) - 19517*f_3/(622080*epsilon) + 1451*f_5/(51840*epsilon) - 463*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 43973/(1866240*epsilon) - 17*f_3/(5760*epsilon**2) + 49*f_5/(4320*epsilon**2) - 113/(17280*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8284":"-f_3**2/(8640*epsilon) + 3803*f_3/(622080*epsilon) + 73*f_5/(51840*epsilon) - 29477/(2799360*epsilon) + pi**6/(1632960*epsilon) + 217*pi**4/(6220800*epsilon) - 89*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 6229/(373248*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 1723/(311040*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","8285":"-19*f_3**2/(3456*epsilon) + 8533*f_3/(622080*epsilon) - 115*f_5/(10368*epsilon) - pi**6/(3265920*epsilon) + 2423/(1866240*epsilon) + 17*pi**4/(345600*epsilon) + 227*f_3/(103680*epsilon**2) + f_5/(8640*epsilon**2) - 1361/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) + 13/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","8286":"-f_3**2/(8640*epsilon) + 1139*f_3/(622080*epsilon) + 193*f_5/(51840*epsilon) - 25319/(2799360*epsilon) + pi**6/(1632960*epsilon) + 217*pi**4/(6220800*epsilon) - 89*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 31577/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 1723/(311040*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","8287":"f_3**2/(960*epsilon) + 1195*f_3/(248832*epsilon) - 23*f_5/(4320*epsilon) - pi**6/(2177280*epsilon) - 11*pi**4/(12441600*epsilon) + 2891/(1399680*epsilon) - 23*f_3/(11520*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(41472*epsilon**2) + 5089/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 827/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","8288":"-37*f_3**2/(4320*epsilon) - 36533*f_3/(622080*epsilon) + 727*f_5/(6480*epsilon) - 11*pi**6/(466560*epsilon) - 25903/(1866240*epsilon) + 281*pi**4/(6220800*epsilon) + 97*f_3/(3456*epsilon**2) - 11*f_5/(270*epsilon**2) + pi**4/(20736*epsilon**2) + 581/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8289":"f_3**2/(1920*epsilon) + 2503*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 3533/(373248*epsilon) - 83*pi**4/(3110400*epsilon) + pi**6/(544320*epsilon) - 83*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) - 61/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8290":"180299/(134369280*epsilon) - 40127/(44789760*epsilon**2) - 4141/(7464960*epsilon**3) + 265/(124416*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","8291":"-105979/(67184640*epsilon) + 9769/(2488320*epsilon**2) - 631/(414720*epsilon**3) + 23/(11520*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","8292":"46883/(25194240*epsilon) + 248819/(134369280*epsilon**2) - 35461/(11197440*epsilon**3) + 349/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","8293":"-11*f_3**2/(17280*epsilon) - 4501*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 59*pi**4/(3110400*epsilon) + 650041/(44789760*epsilon) + 59*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) - 523/(466560*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 1219/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","8294":"-181*f_3/(207360*epsilon) - f_5/(1440*epsilon) - 5977/(22394880*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 4051/(7464960*epsilon**2) - f_3/(720*epsilon**3) - 869/(1244160*epsilon**3) - 293/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","8295":"-439*f_3/(311040*epsilon) - 7*f_5/(51840*epsilon) + pi**4/(291600*epsilon) + 13277/(25194240*epsilon) + f_3/(2430*epsilon**2) - 7289/(26873856*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 511/(2239488*epsilon**3) + 89/(58320*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","8296":"1241057/(403107840*epsilon) - 122767/(403107840*epsilon**2) + 4957/(3732480*epsilon**3) - 1589/(699840*epsilon**4) + 31/(25920*epsilon**5) - 1/(3888*epsilon**6)","8297":"46883/(25194240*epsilon) + 248819/(134369280*epsilon**2) - 35461/(11197440*epsilon**3) + 349/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","8298":"43*f_3/(41472*epsilon) - 7*f_5/(34560*epsilon) - 7*pi**4/(622080*epsilon) - 26777/(33592320*epsilon) - 31*f_3/(12960*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 62761/(44789760*epsilon**2) + 11*f_3/(8640*epsilon**3) - 553/(1866240*epsilon**3) - 103/(62208*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8299":"989*f_3/(207360*epsilon) + 7*f_5/(11520*epsilon) - 52997/(8398080*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) + pi**4/(345600*epsilon**2) + 103657/(44789760*epsilon**2) + f_3/(2880*epsilon**3) + 10679/(1866240*epsilon**3) - 1667/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8300":"173*f_3/(622080*epsilon) + f_5/(5760*epsilon) - 488699/(134369280*epsilon) + 41*pi**4/(6220800*epsilon) + 41*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 3149/(829440*epsilon**2) - f_3/(4320*epsilon**3) - 5/(3072*epsilon**3) + 73/(34560*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","8301":"-31*f_3/(124416*epsilon) - f_5/(4320*epsilon) - 47087/(134369280*epsilon) + pi**4/(82944*epsilon) - 7*f_3/(10368*epsilon**2) - 41/(276480*epsilon**2) - 163/(414720*epsilon**3) + 13/(6912*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","8302":"11*f_3**2/(17280*epsilon) + 2959*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 10267/(1866240*epsilon) - 19*pi**4/(622080*epsilon) + pi**6/(3265920*epsilon) - 19*f_3/(5184*epsilon**2) - f_5/(8640*epsilon**2) - 1/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8303":"-37*f_3**2/(17280*epsilon) + 275*f_3/(124416*epsilon) - 7*f_5/(12960*epsilon) - 3787/(1866240*epsilon) - 23*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 19/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8304":"11*f_3**2/(51840*epsilon) - 383*f_3/(69120*epsilon) - 271*f_5/(155520*epsilon) - pi**4/(36450*epsilon) + pi**6/(9797760*epsilon) + 67313/(4976640*epsilon) - 4*f_3/(1215*epsilon**2) - f_5/(25920*epsilon**2) - 1165/(373248*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 17/(4320*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(432*epsilon**4) - 1/(2160*epsilon**5)","8305":"-f_3**2/(5760*epsilon) + 547*f_3/(124416*epsilon) + 19*f_5/(4320*epsilon) - 17869/(1866240*epsilon) - pi**6/(1632960*epsilon) + 217*pi**4/(9331200*epsilon) + 217*f_3/(77760*epsilon**2) - f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 61/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8306":"371*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 79327/(22394880*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - 13987/(7464960*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 293/(1244160*epsilon**3) - 73/(20736*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","8307":"-313*f_3/(20736*epsilon) + 409*f_5/(17280*epsilon) - 2435/(839808*epsilon) + 61*pi**4/(3110400*epsilon) + 17*f_3/(12960*epsilon**2) - 66047/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1777/(1866240*epsilon**3) - 263/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8308":"-37*f_3**2/(4320*epsilon) - 12593*f_3/(622080*epsilon) + 1543*f_5/(25920*epsilon) - 25903/(1866240*epsilon) - 331*pi**4/(6220800*epsilon) - 17*pi**6/(3265920*epsilon) + 281*f_3/(17280*epsilon**2) - 29*f_5/(1080*epsilon**2) + pi**4/(20736*epsilon**2) + 581/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8309":"2539*f_3/(207360*epsilon) - 173*f_5/(34560*epsilon) - 155351/(33592320*epsilon) + 37*pi**4/(1244160*epsilon) + 131*f_3/(51840*epsilon**2) - 97511/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 877/(1866240*epsilon**3) - 299/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8310":"-17*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 133291/(40310784*epsilon) + 7*pi**4/(388800*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(129600*epsilon**2) + 77537/(67184640*epsilon**2) - f_3/(1080*epsilon**3) - 529/(1119744*epsilon**3) + 1013/(466560*epsilon**4) - 5/(2592*epsilon**5) + 1/(1620*epsilon**6)","8311":"13*f_3**2/(34560*epsilon) - 799*f_3/(1244160*epsilon) + 7*f_5/(5184*epsilon) - 151*pi**4/(18662400*epsilon) - pi**6/(2177280*epsilon) + 9611/(44789760*epsilon) - 151*f_3/(155520*epsilon**2) - 7*f_5/(17280*epsilon**2) - 17603/(14929920*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 83/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 113/(34560*epsilon**4) - 7/(4320*epsilon**5)","8312":"13*f_3**2/(34560*epsilon) - 433*f_3/(1244160*epsilon) + 121*f_5/(103680*epsilon) - 193*pi**4/(18662400*epsilon) - pi**6/(2177280*epsilon) - 7433/(268738560*epsilon) - 193*f_3/(155520*epsilon**2) - 7*f_5/(17280*epsilon**2) + 1699/(5598720*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 2519/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(15552*epsilon**4) - 1/(1620*epsilon**5)","8313":"583*f_3/(103680*epsilon) - 79*f_5/(5760*epsilon) - 161*pi**4/(3110400*epsilon) + 415303/(33592320*epsilon) - 149*f_3/(25920*epsilon**2) - 59567/(44789760*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 2213/(373248*epsilon**3) + 169/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8314":"13*f_3**2/(5760*epsilon) + 1999*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - 119*pi**4/(3110400*epsilon) - pi**6/(362880*epsilon) + 2729/(1866240*epsilon) - 119*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) + 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8315":"-97*f_3/(207360*epsilon) - 287*f_5/(34560*epsilon) - 89*pi**4/(3110400*epsilon) + 93577/(8398080*epsilon) - 77*f_3/(25920*epsilon**2) - 138983/(44789760*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - 6817/(1866240*epsilon**3) - 83/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8316":"917*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 7*pi**4/(2073600*epsilon) + 40867/(44789760*epsilon) - 29*f_3/(8640*epsilon**2) - 45179/(14929920*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 10417/(2488320*epsilon**3) - 737/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","8317":"163*f_3/(207360*epsilon) - 29*f_5/(6912*epsilon) - 259*pi**4/(6220800*epsilon) + 4313/(419904*epsilon) - 47*f_3/(10368*epsilon**2) - 80663/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 2033/(373248*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8318":"-3653/(2799360*epsilon) + 2333/(2985984*epsilon**2) + 10489/(2488320*epsilon**3) - 133/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","8319":"-77*f_3**2/(17280*epsilon) + 2653*f_3/(124416*epsilon) - 145*f_5/(10368*epsilon) - pi**6/(204120*epsilon) - 1243/(552960*epsilon) + 49*pi**4/(1555200*epsilon) + 19*f_3/(3240*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 151/(207360*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 71/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","8320":"-7*f_3/(11520*epsilon) - 11*f_5/(17280*epsilon) + 5627/(13436928*epsilon) + 11*pi**4/(1036800*epsilon) + 11*f_3/(8640*epsilon**2) - 13289/(8957952*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 14009/(3732480*epsilon**3) - 1147/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","8321":"1241057/(403107840*epsilon) - 122767/(403107840*epsilon**2) + 4957/(3732480*epsilon**3) - 1589/(699840*epsilon**4) + 31/(25920*epsilon**5) - 1/(3888*epsilon**6)","8322":"109*f_3/(20736*epsilon) + f_5/(288*epsilon) - 768373/(134369280*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 76633/(44789760*epsilon**2) + 6197/(3732480*epsilon**3) - 161/(31104*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","8323":"-137*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 167*f_3/(17280*epsilon) + 239*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8324":"f_3**2/(1080*epsilon) + 7*f_3*f_5/(108*epsilon) + 427*f_5/(1296*epsilon) - 11669*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8325":"149*f_3**2/(12960*epsilon) - 677*f_3/(8640*epsilon) - pi**4*f_3/(12960*epsilon) + 185*f_5/(5184*epsilon) + f_7/(48*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8326":"-67*f_3**2/(270*epsilon) + 7*f_3*f_5/(135*epsilon) + pi**4*f_3/(1350*epsilon) - f_3_5/(5*epsilon) + 3059*f_7/(6480*epsilon) - 181*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","8327":"91*f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 49*f_5/(1296*epsilon) - 4823*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8328":"49*f_3**2/(6480*epsilon) - 1193*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 49*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8329":"-373*f_3**2/(77760*epsilon) - 779*f_3/(51840*epsilon) + 11*pi**4*f_3/(777600*epsilon) + 205*f_5/(10368*epsilon) + 317*f_7/(103680*epsilon) - 47*pi**6/(5878656*epsilon) + 181*pi**4/(4665600*epsilon) + 11*f_3**2/(12960*epsilon**2) + 181*f_3/(38880*epsilon**2) - 47*f_5/(7776*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(979776*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(1296*epsilon**3)","8330":"43*f_3/(69120*epsilon) - 449*f_5/(51840*epsilon) - 223*pi**4/(9331200*epsilon) + pi**6/(725760*epsilon) + 9781/(1866240*epsilon) + 23*f_3/(1920*epsilon**2) + 11*f_5/(4320*epsilon**2) - 491/(155520*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8331":"f_3**2/(5760*epsilon) - 3211*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) + 4367/(14929920*epsilon) + 49*pi**4/(12441600*epsilon) + pi**6/(1088640*epsilon) + 49*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 8173/(7464960*epsilon**2) - 19*f_3/(25920*epsilon**3) - 391/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","8332":"-f_3**2/(34560*epsilon) + 26161*f_3/(5598720*epsilon) + 287*f_5/(311040*epsilon) - 649*pi**4/(37324800*epsilon) - pi**6/(6531840*epsilon) + 1571/(2488320*epsilon) - 649*f_3/(311040*epsilon**2) - 7*f_5/(51840*epsilon**2) + 41*pi**4/(9331200*epsilon**2) + 121109/(44789760*epsilon**2) + 41*f_3/(77760*epsilon**3) - 7439/(1866240*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 229/(103680*epsilon**4) - 7/(12960*epsilon**5)","8333":"f_3**2/(720*epsilon) - 19469*f_3/(3732480*epsilon) + 29*f_5/(12960*epsilon) - 1501/(1866240*epsilon) + 119*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) - 583*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(3110400*epsilon**2) + 16567/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 473/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","8334":"-f_3**2/(11520*epsilon) + 587*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - pi**4/(230400*epsilon) + pi**6/(1088640*epsilon) + 13591/(14929920*epsilon) - 143*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(76800*epsilon**2) + 9419/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) - 1819/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","8335":"-11*f_3**2/(1728*epsilon) + 12319*f_3/(622080*epsilon) + 1231*f_5/(51840*epsilon) - 53677/(1866240*epsilon) - 11*pi**6/(1632960*epsilon) - 331*pi**4/(6220800*epsilon) + 41*f_3/(17280*epsilon**2) - 91*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 307/(17280*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8336":"-101*f_3/(11520*epsilon) - 71*f_5/(5760*epsilon) - 11*pi**4/(518400*epsilon) + 2998339/(134369280*epsilon) + 13*f_3/(1440*epsilon**2) - 261487/(22394880*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 197/(1866240*epsilon**3) - 65/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","8337":"457963/(134369280*epsilon) - 13115/(4478976*epsilon**2) + 6029/(1866240*epsilon**3) - 757/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","8338":"77*f_3**2/(3240*epsilon) - 281*f_3/(5184*epsilon) - pi**4*f_3/(8100*epsilon) + 7*f_5/(1728*epsilon) - 239*f_7/(34560*epsilon) - 37*pi**4/(155520*epsilon) + 61*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 37*f_3/(1296*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8339":"-377*f_3**2/(12960*epsilon) - 1447*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 607*f_5/(8640*epsilon) + 23*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8340":"f_3**2/(320*epsilon) - 6823*f_3/(1244160*epsilon) - 43*f_5/(17280*epsilon) - 149*pi**4/(12441600*epsilon) - pi**6/(2177280*epsilon) + 3587/(552960*epsilon) + 47*f_3/(34560*epsilon**2) + f_5/(240*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 893/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 11/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","8341":"41*f_3/(17280*epsilon) - 7*f_5/(1440*epsilon) + pi**4/(518400*epsilon) + 1381/(829440*epsilon) + f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 125/(20736*epsilon**2) - f_3/(360*epsilon**3) + 67/(17280*epsilon**3) - 1/(360*epsilon**4)","8342":"-f_3**2/(64*epsilon) - 16013*f_3/(622080*epsilon) + 1187*f_5/(17280*epsilon) - pi**6/(77760*epsilon) - 2117/(373248*epsilon) + 13*pi**4/(1244160*epsilon) + 389*f_3/(17280*epsilon**2) - 47*f_5/(1440*epsilon**2) + pi**4/(20736*epsilon**2) + 361/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8343":"-11*f_3**2/(17280*epsilon) + 1003*f_3/(622080*epsilon) + 127*f_5/(51840*epsilon) - 34111/(14929920*epsilon) - pi**6/(3265920*epsilon) + 17*pi**4/(518400*epsilon) + 17*f_3/(4320*epsilon**2) + f_5/(8640*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 353/(155520*epsilon**2) - 13*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 59/(34560*epsilon**3) + f_3/(720*epsilon**4) - 11/(2160*epsilon**4) + 1/(360*epsilon**5)","8344":"13*f_3**2/(4320*epsilon) - 13301*f_3/(622080*epsilon) + 473*f_5/(25920*epsilon) - 37*pi**6/(3265920*epsilon) + 89*pi**4/(6220800*epsilon) + 4903/(373248*epsilon) + 17*f_3/(3456*epsilon**2) - f_5/(270*epsilon**2) - 199/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8345":"-2093*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 17*pi**4/(6220800*epsilon) + 100705/(26873856*epsilon) + 89*f_3/(25920*epsilon**2) - 25723/(8957952*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1577/(1492992*epsilon**3) + 1469/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","8346":"-f_3**2/(2880*epsilon) + 3383*f_3/(1244160*epsilon) - 83*f_5/(17280*epsilon) - 19*pi**4/(2488320*epsilon) - pi**6/(2177280*epsilon) + 7/(20480*epsilon) + 13*f_3/(6912*epsilon**2) + f_5/(240*epsilon**2) - 1433/(829440*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 13*f_3/(8640*epsilon**3) - 61/(51840*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","8347":"-1913*f_3/(311040*epsilon) - 13*f_5/(17280*epsilon) + pi**4/(777600*epsilon) + 1580303/(134369280*epsilon) + 11*f_3/(2160*epsilon**2) - 88867/(8957952*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 2167/(1492992*epsilon**3) + 1181/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","8348":"89*f_3**2/(8640*epsilon) - 11521*f_3/(124416*epsilon) + 6001*f_5/(51840*epsilon) - 41*pi**6/(1632960*epsilon) - 2117/(373248*epsilon) + 473*pi**4/(6220800*epsilon) + 35*f_3/(1152*epsilon**2) - 181*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 361/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8349":"-19*f_3**2/(1440*epsilon) + 6619*f_3/(622080*epsilon) + 203*f_5/(4320*epsilon) - 13*pi**6/(362880*epsilon) - 38791/(1866240*epsilon) + 761*pi**4/(6220800*epsilon) - 7*f_3/(384*epsilon**2) + f_5/(180*epsilon**2) + pi**4/(20736*epsilon**2) + 701/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8350":"-97*f_3**2/(2880*epsilon) + 6787*f_3/(622080*epsilon) + 1297*f_5/(17280*epsilon) - 53677/(1866240*epsilon) - pi**6/(77760*epsilon) - 127*pi**4/(6220800*epsilon) + 109*f_3/(17280*epsilon**2) - 37*f_5/(1440*epsilon**2) + pi**4/(20736*epsilon**2) + 307/(17280*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8351":"11*f_3**2/(51840*epsilon) + 487*f_3/(207360*epsilon) - 511*f_5/(155520*epsilon) - 173*pi**4/(4665600*epsilon) + pi**6/(9797760*epsilon) + 147/(20480*epsilon) - 73*f_3/(19440*epsilon**2) - f_5/(25920*epsilon**2) + 223/(1866240*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(432*epsilon**4) - 1/(2160*epsilon**5)","8352":"103*f_3**2/(12960*epsilon) - 263*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 143*f_5/(2160*epsilon) - 2323*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8353":"-f_3**2/(2880*epsilon) + 6343*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - 149*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) - 889/(5598720*epsilon) - 149*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 43/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 1/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","8354":"1033*f_3/(51840*epsilon) + 61*f_5/(5760*epsilon) - 4640717/(134369280*epsilon) - pi**4/(259200*epsilon) - 107*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 674333/(22394880*epsilon**2) + 7*f_3/(720*epsilon**3) - 21403/(1866240*epsilon**3) + 107/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","8355":"1097*f_3/(103680*epsilon) + f_5/(432*epsilon) - 2079389/(134369280*epsilon) + pi**4/(64800*epsilon) - f_3/(90*epsilon**2) - pi**4/(86400*epsilon**2) + 345797/(22394880*epsilon**2) + f_3/(180*epsilon**3) - 9523/(1866240*epsilon**3) - 65/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","8356":"19*f_3**2/(2880*epsilon) - 1649*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - 221*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) + 9263/(5598720*epsilon) - 221*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 23/(31104*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 1/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","8357":"31*f_3**2/(2880*epsilon) - 28649*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - pi**4/(1244160*epsilon) + 14231/(5598720*epsilon) - f_3/(10368*epsilon**2) - 7*f_5/(4320*epsilon**2) - 101/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 1/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","8358":"-14497*f_3/(1866240*epsilon) + 269*f_5/(12960*epsilon) - 473/(41472*epsilon) - pi**6/(362880*epsilon) + 47*pi**4/(1244160*epsilon) + 19*f_3/(51840*epsilon**2) - f_5/(540*epsilon**2) - 37*pi**4/(1555200*epsilon**2) + 12821/(1866240*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 347/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","8359":"2539*f_3/(207360*epsilon) - 173*f_5/(34560*epsilon) - 155351/(33592320*epsilon) + 37*pi**4/(1244160*epsilon) + 131*f_3/(51840*epsilon**2) - 97511/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 877/(1866240*epsilon**3) - 299/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8360":"-47*f_3**2/(17280*epsilon) + 3737*f_3/(124416*epsilon) - 349*f_5/(10368*epsilon) - 61*pi**6/(3265920*epsilon) + 37*pi**4/(345600*epsilon) + 7825/(373248*epsilon) + 947*f_3/(103680*epsilon**2) - 119*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","8361":"11*f_3**2/(3456*epsilon) - 17207*f_3/(622080*epsilon) + 73*f_5/(5184*epsilon) - pi**4/(69120*epsilon) + pi**6/(233280*epsilon) + 7825/(373248*epsilon) - 113*f_3/(20736*epsilon**2) + 31*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","8362":"-5*f_3**2/(1728*epsilon) + 901*f_3/(124416*epsilon) + 289*f_5/(51840*epsilon) - 64477/(2985984*epsilon) + pi**6/(1632960*epsilon) + 427*pi**4/(6220800*epsilon) - 37*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 5167/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 151/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","8363":"317*f_3/(34560*epsilon) - 7*f_5/(11520*epsilon) - 1566551/(134369280*epsilon) - pi**4/(129600*epsilon) - 401*f_3/(34560*epsilon**2) + pi**4/(69120*epsilon**2) + 57679/(4478976*epsilon**2) + f_3/(288*epsilon**3) - 11899/(1866240*epsilon**3) - 109/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","8364":"17*f_3**2/(3456*epsilon) + 539*f_3/(124416*epsilon) - 17*f_5/(810*epsilon) - 61*pi**4/(622080*epsilon) + 5501/(1866240*epsilon) + pi**6/(58320*epsilon) - 61*f_3/(5184*epsilon**2) + 109*f_5/(8640*epsilon**2) + 31/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8365":"40583*f_3/(1866240*epsilon) - 181*f_5/(12960*epsilon) - 473/(41472*epsilon) - pi**6/(362880*epsilon) + 47*pi**4/(1244160*epsilon) + 19*f_3/(51840*epsilon**2) - f_5/(540*epsilon**2) - 37*pi**4/(1555200*epsilon**2) + 12821/(1866240*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 347/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","8366":"-f_3**2/(1920*epsilon) + 83*f_3/(124416*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(362880*epsilon) - 47*pi**4/(3110400*epsilon) + 569/(1866240*epsilon) - 47*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) + 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8367":"11*f_3**2/(2880*epsilon) - 12881*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 77*pi**4/(6220800*epsilon) + 9263/(5598720*epsilon) - 77*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - 29/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 1/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","8368":"-71*f_3/(25920*epsilon) + 107*f_5/(5760*epsilon) - 208873/(16796160*epsilon) - 7*pi**4/(259200*epsilon) + 13*f_3/(2880*epsilon**2) - pi**4/(43200*epsilon**2) + 53981/(8957952*epsilon**2) - f_3/(360*epsilon**3) + 1243/(373248*epsilon**3) - 983/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8369":"-367*f_3/(207360*epsilon) + 469*f_5/(34560*epsilon) - 71401/(6718464*epsilon) - pi**4/(259200*epsilon) + 7*f_3/(960*epsilon**2) - 11*pi**4/(345600*epsilon**2) + 97177/(44789760*epsilon**2) - 11*f_3/(2880*epsilon**3) + 10463/(1866240*epsilon**3) - 247/(62208*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8370":"149*f_3/(69120*epsilon) - f_5/(1440*epsilon) - pi**4/(82944*epsilon) + 52603/(44789760*epsilon) - f_3/(384*epsilon**2) - 26531/(14929920*epsilon**2) + pi**4/(34560*epsilon**2) + 4081/(2488320*epsilon**3) - 449/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","8371":"109*f_3/(207360*epsilon) + 19*f_5/(3840*epsilon) - 225569/(33592320*epsilon) - 7*pi**4/(414720*epsilon) + 11*f_3/(1920*epsilon**2) - pi**4/(38400*epsilon**2) + 196969/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 1423/(373248*epsilon**3) - 1019/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8372":"-163*f_3/(103680*epsilon) - 7*f_5/(5760*epsilon) - pi**4/(115200*epsilon) + 10361/(5598720*epsilon) + 13*f_3/(17280*epsilon**2) - 21527/(14929920*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) + 4153/(2488320*epsilon**3) - 377/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","8373":"-19*f_3**2/(5760*epsilon) + 13583*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 42163/(14929920*epsilon) + 31*pi**4/(12441600*epsilon) + pi**6/(1088640*epsilon) + 31*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 1613/(1492992*epsilon**2) - 19*f_3/(25920*epsilon**3) - 229/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","8374":"-119*f_3**2/(12960*epsilon) - 713*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 1831*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8375":"-17*f_3**2/(6480*epsilon) - pi**4*f_3/(8100*epsilon) + 1037*f_3/(25920*epsilon) - 37*f_5/(576*epsilon) + 377*f_7/(34560*epsilon) + 49*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) - f_3**2/(135*epsilon**2) + 49*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8376":"-7*f_3**2/(1280*epsilon) + 4963*f_3/(933120*epsilon) - 161*f_5/(103680*epsilon) + 17*pi**4/(4147200*epsilon) + 611/(1492992*epsilon) + pi**6/(2177280*epsilon) + 17*f_3/(34560*epsilon**2) + 7*f_5/(17280*epsilon**2) - 23*pi**4/(3110400*epsilon**2) + 2203/(14929920*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 415/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","8377":"f_3**2/(144*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7343*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8378":"-f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 427*f_5/(2592*epsilon) + 1855*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8379":"-19*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 103*f_5/(2592*epsilon) + 721*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8380":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 67*f_3/(1080*epsilon) - 13*f_5/(162*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8381":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 13*f_5/(162*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8382":"5*f_3**2/(144*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4403*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8383":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","8384":"-11*f_3/(2*epsilon) - 5*f_5/epsilon + 343*f_7/(32*epsilon) + 7/(9*epsilon)","8385":"257*f_3**2/(360*epsilon) - 2*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 383*f_5/(432*epsilon) - 1645*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","8386":"13*f_3**2/(60*epsilon) + f_3*f_5/(10*epsilon) + f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + 19*f_5/(36*epsilon) - 2303*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","8387":"-5*f_3**2/(10368*epsilon) + 1253*f_3/(746496*epsilon) + 109*f_5/(311040*epsilon) - 4105/(3359232*epsilon) - 131*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) - 131*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) + 3047/(11197440*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 13/(5832*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(15552*epsilon**4) - 1/(810*epsilon**5)","8388":"-17*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_5/(162*epsilon) + 203*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8389":"2839*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 557807/(2418647040*epsilon) - 13*pi**4/(27993600*epsilon) - 13*f_3/(233280*epsilon**2) + pi**4/(18662400*epsilon**2) + 58639/(483729408*epsilon**2) + f_3/(155520*epsilon**3) - 773/(1119744*epsilon**3) + 14623/(16796160*epsilon**4) - 49/(116640*epsilon**5) + 1/(11664*epsilon**6)","8390":"127*f_3/(414720*epsilon) + 7*f_5/(207360*epsilon) - 29*pi**4/(37324800*epsilon) - 275933/(4837294080*epsilon) - 29*f_3/(311040*epsilon**2) - 290233/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 30133/(33592320*epsilon**3) - 6997/(5598720*epsilon**4) + 13/(14580*epsilon**5) - 1/(3888*epsilon**6)","8391":"-839*f_3/(622080*epsilon) + 7*pi**4/(1244160*epsilon) + 1390669/(806215680*epsilon) + 79*f_3/(103680*epsilon**2) - 6331/(13436928*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 17803/(11197440*epsilon**3) + 883/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","8392":"457*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 17*pi**4/(4665600*epsilon) + 566303/(1612431360*epsilon) + 11*f_3/(311040*epsilon**2) - 26683/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 109/(139968*epsilon**3) - 1811/(1866240*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","8393":"-2621*f_3/(1244160*epsilon) - 19*f_5/(103680*epsilon) + 53*pi**4/(12441600*epsilon) + 353039/(161243136*epsilon) + 31*f_3/(51840*epsilon**2) - 95717/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 9199/(11197440*epsilon**3) + 757/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","8394":"47*f_3/(82944*epsilon) + 7*f_5/(23040*epsilon) + 3977/(53747712*epsilon) + pi**4/(345600*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(230400*epsilon**2) + 1433/(4976640*epsilon**2) + f_3/(2880*epsilon**3) - 4739/(3732480*epsilon**3) + 833/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","8395":"-17*f_3/(69120*epsilon) - f_5/(2160*epsilon) - pi**4/(1244160*epsilon) + 67361/(161243136*epsilon) - f_3/(103680*epsilon**2) - 44183/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 2351/(2239488*epsilon**3) + 155/(93312*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","8396":"-5*f_3**2/(1728*epsilon) + 367*f_3/(124416*epsilon) - 37*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 1351/(1866240*epsilon) + 49*pi**4/(6220800*epsilon) + 49*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 211/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8397":"-17*f_3**2/(17280*epsilon) - 1409*f_3/(622080*epsilon) + 31*f_5/(2880*epsilon) - pi**6/(466560*epsilon) + 1109/(1866240*epsilon) + 313*pi**4/(9331200*epsilon) + 313*f_3/(77760*epsilon**2) - 13*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 131/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8398":"7*f_3/(2560*epsilon) + 19*f_5/(34560*epsilon) - 226621/(67184640*epsilon) + 11*pi**4/(2073600*epsilon) + 11*f_3/(17280*epsilon**2) - 42167/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 497/(233280*epsilon**3) + 221/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","8399":"f_3**2/(720*epsilon) - 19469*f_3/(3732480*epsilon) + 29*f_5/(12960*epsilon) - 1501/(1866240*epsilon) + 119*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) - 583*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(3110400*epsilon**2) + 16567/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 473/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","8400":"-151*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 317*f_3/(25920*epsilon) + 23*f_5/(576*epsilon) - 359*f_7/(8640*epsilon) - 23*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 23*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8401":"-5*f_3**2/(1728*epsilon) + 367*f_3/(124416*epsilon) - 37*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 1351/(1866240*epsilon) + 49*pi**4/(6220800*epsilon) + 49*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 211/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8402":"7*f_3/(2560*epsilon) + 19*f_5/(34560*epsilon) - 226621/(67184640*epsilon) + 11*pi**4/(2073600*epsilon) + 11*f_3/(17280*epsilon**2) - 42167/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 497/(233280*epsilon**3) + 221/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","8403":"-31*f_3**2/(51840*epsilon) - 7*f_3/(41472*epsilon) + 547*f_5/(77760*epsilon) - 11*pi**6/(9797760*epsilon) + 235/(373248*epsilon) + 53*pi**4/(1866240*epsilon) + 53*f_3/(15552*epsilon**2) - 19*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 151/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1944*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8404":"-f_3**2/(864*epsilon) + 1499*f_3/(622080*epsilon) - f_5/(162*epsilon) - 2789/(1866240*epsilon) + 97*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 97*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 631/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8405":"73*f_3/(124416*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) + 50003/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(259200*epsilon**2) + 289/(559872*epsilon**2) + f_3/(2160*epsilon**3) + 2837/(3732480*epsilon**3) + 611/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","8406":"-383*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 7*pi**4/(1244160*epsilon) + 264167/(134369280*epsilon) - 7*f_3/(10368*epsilon**2) + pi**4/(518400*epsilon**2) + 2489/(2799360*epsilon**2) + f_3/(4320*epsilon**3) + 821/(3732480*epsilon**3) + 683/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","8407":"-59*f_3**2/(17280*epsilon) - 32227*f_3/(622080*epsilon) + 527*f_5/(6480*epsilon) - pi**6/(51030*epsilon) - 8507/(1866240*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) - 131*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 41/(6480*epsilon**2) + f_3/(270*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8408":"-f_3/(1440*epsilon) - 83*f_5/(34560*epsilon) + pi**4/(172800*epsilon) + 3090727/(806215680*epsilon) - 37*f_3/(34560*epsilon**2) - 216383/(134369280*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 15247/(11197440*epsilon**3) + 1837/(933120*epsilon**4) - 43/(25920*epsilon**5) + 1/(1620*epsilon**6)","8409":"5*f_3/(6912*epsilon) - pi**4/(172800*epsilon) + 38353/(26873856*epsilon) - f_3/(1440*epsilon**2) + 13837/(11197440*epsilon**2) - 299/(186624*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","8410":"f_3/(720*epsilon) - pi**4/(129600*epsilon) + 69565/(26873856*epsilon) - f_3/(1080*epsilon**2) + 8977/(11197440*epsilon**2) - 1279/(933120*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","8411":"-f_3**2/(160*epsilon) + 761*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) + 7*f_5/(1920*epsilon) - 23*pi**4/(414720*epsilon) - 89/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 7/(5760*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8412":"-f_3**2/(160*epsilon) + pi**4*f_3/(21600*epsilon) + 1601*f_3/(207360*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) - 1109/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 41/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8413":"-f_3**2/(5760*epsilon) - 205*f_3/(248832*epsilon) - 7*f_5/(11520*epsilon) - 2501/(829440*epsilon) + 49*pi**4/(2488320*epsilon) + pi**6/(362880*epsilon) + 49*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 8201/(2488320*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 29/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 7/(720*epsilon**5)","8414":"13*f_3**2/(34560*epsilon) - 799*f_3/(1244160*epsilon) + 7*f_5/(5184*epsilon) - 151*pi**4/(18662400*epsilon) - pi**6/(2177280*epsilon) + 9611/(44789760*epsilon) - 151*f_3/(155520*epsilon**2) - 7*f_5/(17280*epsilon**2) - 17603/(14929920*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 83/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 113/(34560*epsilon**4) - 7/(4320*epsilon**5)","8415":"-13*f_3**2/(11520*epsilon) + 13*f_3/(248832*epsilon) - 7*f_5/(5760*epsilon) - 3179/(2488320*epsilon) + pi**6/(725760*epsilon) + 101*pi**4/(6220800*epsilon) + 101*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 7661/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(207360*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","8416":"f_3/(11520*epsilon) - 7*f_5/(2880*epsilon) - 407/(829440*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 353/(103680*epsilon**2) - f_3/(720*epsilon**3) + 47/(17280*epsilon**3) - 1/(360*epsilon**4)","8417":"13*f_3**2/(11520*epsilon) + 313*f_3/(1244160*epsilon) - pi**6/(725760*epsilon) - pi**4/(77760*epsilon) + 1799/(2488320*epsilon) - 31*f_3/(41472*epsilon**2) - 7*f_5/(5760*epsilon**2) - pi**4/(138240*epsilon**2) + 2213/(497664*epsilon**2) - 7*f_3/(1728*epsilon**3) - 121/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","8418":"-f_3**2/(34560*epsilon) + 17953*f_3/(5598720*epsilon) + 287*f_5/(311040*epsilon) - 577*pi**4/(37324800*epsilon) - pi**6/(6531840*epsilon) + 59/(103680*epsilon) - 577*f_3/(311040*epsilon**2) - 7*f_5/(51840*epsilon**2) + 41*pi**4/(9331200*epsilon**2) + 98213/(44789760*epsilon**2) + 41*f_3/(77760*epsilon**3) - 1423/(373248*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 229/(103680*epsilon**4) - 7/(12960*epsilon**5)","8419":"11*f_3**2/(51840*epsilon) - 1547*f_3/(207360*epsilon) - 197*f_5/(77760*epsilon) - 89*pi**4/(4665600*epsilon) + pi**6/(9797760*epsilon) + 124093/(7464960*epsilon) - 89*f_3/(38880*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 16307/(7464960*epsilon**2) + 13*f_3/(6480*epsilon**3) - 5713/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 197/(51840*epsilon**4) - 1/(1440*epsilon**5)","8420":"13*f_3**2/(34560*epsilon) - 799*f_3/(1244160*epsilon) + 7*f_5/(5184*epsilon) - 151*pi**4/(18662400*epsilon) - pi**6/(2177280*epsilon) + 9611/(44789760*epsilon) - 151*f_3/(155520*epsilon**2) - 7*f_5/(17280*epsilon**2) - 17603/(14929920*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 83/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 113/(34560*epsilon**4) - 7/(4320*epsilon**5)","8421":"11*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) - 7*f_3/(80*epsilon) + 3*f_3_5/(80*epsilon) - 59*f_5/(432*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8422":"13*f_3**2/(180*epsilon) - 29*f_3*f_5/(240*epsilon) - 83*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(72*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8423":"f_3**2/(256*epsilon) + 7981*f_3/(1244160*epsilon) - 113*f_5/(8640*epsilon) - 8203/(7464960*epsilon) - pi**6/(1088640*epsilon) + 29*pi**4/(2073600*epsilon) + 29*f_3/(17280*epsilon**2) - f_5/(1920*epsilon**2) - pi**4/(64800*epsilon**2) + 1037/(4976640*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(172800*epsilon**3) + 659/(138240*epsilon**3) + f_3/(1440*epsilon**4) - 121/(34560*epsilon**4) + 1/(960*epsilon**5)","8424":"-23*f_3**2/(144*epsilon) + 3*f_3*f_5/(10*epsilon) + f_3/(4*epsilon) - 9*f_3_5/(80*epsilon) - 79*f_5/(864*epsilon) - 441*f_7/(1280*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) - 13/(432*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","8425":"-29*f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) - 23*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 41*f_5/(216*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8426":"-5*f_3**2/(2592*epsilon) - 1181*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + f_5/(18*epsilon) + 61*f_7/(8640*epsilon) - 3509/(124416*epsilon) - 29*pi**4/(311040*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 67*f_3/(5184*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 19/(3840*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 13/(1440*epsilon**3) - 1/(180*epsilon**4)","8427":"209*f_3/(103680*epsilon) + f_5/(640*epsilon) - 89485/(6718464*epsilon) + 13*pi**4/(345600*epsilon) + 13*f_3/(2880*epsilon**2) - pi**4/(57600*epsilon**2) - 24721/(22394880*epsilon**2) - f_3/(480*epsilon**3) + 98471/(7464960*epsilon**3) - 6503/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","8428":"-41*f_3**2/(7776*epsilon) - 2231*f_3/(77760*epsilon) + pi**4*f_3/(77760*epsilon) + 529*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 41*pi**6/(2939328*epsilon) - 631/(155520*epsilon) + 169*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 169*f_3/(19440*epsilon**2) - 41*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 41/(38880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8429":"-5*f_3**2/(2592*epsilon) - 1181*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + f_5/(18*epsilon) + 61*f_7/(8640*epsilon) - 3509/(124416*epsilon) - 29*pi**4/(311040*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 67*f_3/(5184*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 19/(3840*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 13/(1440*epsilon**3) - 1/(180*epsilon**4)","8430":"-f_3/(51840*epsilon) - 84527/(67184640*epsilon) + pi**4/(129600*epsilon) + f_3/(1080*epsilon**2) - 233/(1119744*epsilon**2) - 127/(93312*epsilon**3) + 7/(4320*epsilon**4) - 1/(1620*epsilon**5)","8431":"7*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 137485/(40310784*epsilon) + 7*pi**4/(388800*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(129600*epsilon**2) + 31817/(67184640*epsilon**2) - f_3/(1080*epsilon**3) + 1891/(5598720*epsilon**3) + 869/(466560*epsilon**4) - 5/(2592*epsilon**5) + 1/(1620*epsilon**6)","8432":"41*f_3/(51840*epsilon) - 38087/(67184640*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 881/(1119744*epsilon**2) - 527/(466560*epsilon**3) + 7/(4320*epsilon**4) - 1/(1620*epsilon**5)","8433":"-f_3**2/(120*epsilon) + 7177*f_3/(51840*epsilon) - 33*f_5/(160*epsilon) + 721*f_7/(17280*epsilon) - 43*pi**4/(172800*epsilon) - 13307/(622080*epsilon) + pi**6/(13608*epsilon) + f_3**2/(360*epsilon**2) - 337*f_3/(4320*epsilon**2) + 19*f_5/(144*epsilon**2) - pi**6/(27216*epsilon**2) - 43/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","8434":"-19*f_3**2/(720*epsilon) + pi**4*f_3/(10800*epsilon) + 1631*f_3/(38880*epsilon) + 7*f_5/(2160*epsilon) - 17*pi**4/(155520*epsilon) - 1049/(116640*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 61/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8435":"77*f_3**2/(38880*epsilon) - 7423*f_3/(77760*epsilon) - pi**4*f_3/(388800*epsilon) + 1735*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(419904*epsilon) - 983/(155520*epsilon) + 337*pi**4/(2332800*epsilon) - f_3**2/(6480*epsilon**2) + 337*f_3/(19440*epsilon**2) - 77*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 53/(38880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8436":"151*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 2447*f_3/(8640*epsilon) - 1661*f_5/(5184*epsilon) - 361*f_7/(4320*epsilon) - 331*pi**4/(777600*epsilon) + 419/(17280*epsilon) + 83*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 331*f_3/(6480*epsilon**2) + 83*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 59/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","8437":"-65*f_3**2/(7776*epsilon) - 1489*f_3/(25920*epsilon) + pi**4*f_3/(77760*epsilon) + 145*f_5/(1728*epsilon) + 19*f_7/(2592*epsilon) - 65*pi**6/(2939328*epsilon) - 97/(10368*epsilon) + 253*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 253*f_3/(19440*epsilon**2) - 65*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(7776*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8438":"7*f_3**2/(80*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 3731*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8439":"f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) - 83*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 25*f_5/(216*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8440":"-f_3**2/(40*epsilon) - f_3*f_5/(60*epsilon) + 37*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(216*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8441":"-227*f_3**2/(12960*epsilon) - 133*f_3/(3456*epsilon) + pi**4*f_3/(12960*epsilon) + 2281*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8442":"-17*f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) - 41*f_5/(1296*epsilon) + 119*f_7/(3240*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8443":"-161*f_3**2/(2160*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 73*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 29*f_5/(216*epsilon) - 2443*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8444":"-47*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 427*f_3/(51840*epsilon) + 431*f_5/(8640*epsilon) + 797*f_7/(34560*epsilon) - 56131/(622080*epsilon) - 11*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) + 23*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 1013/(103680*epsilon**2) + pi**4/(32400*epsilon**2) - 11*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 109/(4320*epsilon**3) - 1/(180*epsilon**4)","8445":"-101*f_3**2/(2160*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) + 26*f_3/(405*epsilon) - 3*f_3_5/(80*epsilon) + 11*f_5/(108*epsilon) - 931*f_7/(3840*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8446":"487*f_3/(207360*epsilon) + f_5/(1152*epsilon) + pi**4/(259200*epsilon) + 3391/(4199040*epsilon) + 31*f_3/(34560*epsilon**2) - 40181/(67184640*epsilon**2) - f_3/(576*epsilon**3) - 16567/(7464960*epsilon**3) + 6143/(1866240*epsilon**4) - 89/(51840*epsilon**5) + 1/(2592*epsilon**6)","8447":"-f_3**2/(30*epsilon) + pi**4*f_3/(10800*epsilon) + 1091*f_3/(38880*epsilon) + 37*f_5/(2160*epsilon) + 7*f_7/(320*epsilon) - 2453/(116640*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 97/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8448":"-13*f_3**2/(17280*epsilon) + 4877*f_3/(116640*epsilon) - 1487*f_5/(51840*epsilon) - 50257/(2799360*epsilon) - 671*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) - 671*f_3/(51840*epsilon**2) + 43*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(17280*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","8449":"13*f_3**2/(240*epsilon) - 19*f_3*f_5/(240*epsilon) - 371*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(288*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8450":"53*f_3**2/(38880*epsilon) - 293*f_3/(5184*epsilon) - pi**4*f_3/(388800*epsilon) + 863*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 53*pi**6/(2939328*epsilon) - 133/(51840*epsilon) + 253*pi**4/(2332800*epsilon) - f_3**2/(6480*epsilon**2) + 253*f_3/(19440*epsilon**2) - 53*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 29/(38880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8451":"139*f_3**2/(2160*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 433*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 23*f_5/(108*epsilon) - 17969*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8452":"-11*f_3**2/(2160*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 391*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 53*f_5/(432*epsilon) - 12649*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8453":"-83*f_3/(51840*epsilon) - f_5/(144*epsilon) - pi**4/(129600*epsilon) + 3001/(622080*epsilon) - f_3/(1080*epsilon**2) + 23/(8640*epsilon**2) + 1/(540*epsilon**3) - 1/(720*epsilon**4)","8454":"-13*f_3**2/(144*epsilon) + 19*f_3*f_5/(80*epsilon) + 25*f_3/(54*epsilon) - 9*f_3_5/(80*epsilon) + 233*f_5/(864*epsilon) - 3773*f_7/(3840*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) - 19/(432*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","8455":"-599*f_3**2/(25920*epsilon) - 8297*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 2459*f_5/(12960*epsilon) + 1003*f_7/(17280*epsilon) - 103*pi**6/(1959552*epsilon) + 41*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 41*f_3/(1296*epsilon**2) - 103*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8456":"f_3**2/(360*epsilon) - 19*f_3*f_5/(240*epsilon) - 31*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(144*epsilon) + 5341*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8457":"-161*f_3**2/(2160*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 209*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + f_5/(144*epsilon) - 2443*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8458":"49*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 97*f_3/(810*epsilon) - 3*f_3_5/(80*epsilon) + 61*f_5/(432*epsilon) - 13699*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8459":"-f_3**2/(30*epsilon) + pi**4*f_3/(10800*epsilon) + 2009*f_3/(38880*epsilon) - 11*f_5/(4320*epsilon) + 7*f_7/(320*epsilon) - 169/(5832*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 23/(3888*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8460":"f_3**2/(5760*epsilon) - 5077*f_3/(622080*epsilon) - f_5/(180*epsilon) - 43*pi**4/(2332800*epsilon) + pi**6/(1632960*epsilon) + 160273/(7464960*epsilon) - 43*f_3/(19440*epsilon**2) + f_5/(2880*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 3463/(1492992*epsilon**2) + 13*f_3/(6480*epsilon**3) - 5857/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 197/(51840*epsilon**4) - 1/(1440*epsilon**5)","8461":"-47*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 427*f_3/(51840*epsilon) + 431*f_5/(8640*epsilon) + 797*f_7/(34560*epsilon) - 56131/(622080*epsilon) - 11*pi**4/(777600*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) + 23*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 1013/(103680*epsilon**2) + pi**4/(32400*epsilon**2) - 11*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 109/(4320*epsilon**3) - 1/(180*epsilon**4)","8462":"127*f_3**2/(6480*epsilon) - 649*f_3/(25920*epsilon) - pi**4*f_3/(8100*epsilon) - 13*f_5/(1728*epsilon) - 239*f_7/(34560*epsilon) - 113*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 113*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8463":"-19*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 2653*f_3/(51840*epsilon) - 1039*f_5/(25920*epsilon) - f_7/(216*epsilon) - 19*pi**6/(979776*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8464":"-103*f_3/(10368*epsilon) - f_5/(144*epsilon) - pi**4/(129600*epsilon) + 9769/(622080*epsilon) - f_3/(1080*epsilon**2) - 1/(8640*epsilon**2) + 1/(540*epsilon**3) - 1/(720*epsilon**4)","8465":"f_3**2/(103680*epsilon) - 3029*f_3/(1399680*epsilon) + 11*f_5/(38880*epsilon) - 221*pi**4/(111974400*epsilon) - pi**6/(9797760*epsilon) + 3583393/(806215680*epsilon) + 4663*f_3/(1866240*epsilon**2) - f_5/(51840*epsilon**2) - 35497/(7464960*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(777600*epsilon**3) + 30367/(11197440*epsilon**3) + f_3/(6480*epsilon**4) - 113/(116640*epsilon**4) + 13/(77760*epsilon**5)","8466":"-3251/(524880*epsilon) + 32813/(8957952*epsilon**2) + 2107/(373248*epsilon**3) - 1631/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8467":"-f_3**2/(34560*epsilon) + 3331*f_3/(1866240*epsilon) - 13*f_5/(17280*epsilon) - 1109689/(268738560*epsilon) + pi**6/(3265920*epsilon) + 299*pi**4/(37324800*epsilon) - 587*f_3/(124416*epsilon**2) + f_5/(17280*epsilon**2) - pi**4/(2073600*epsilon**2) + 55669/(7464960*epsilon**2) + 11*f_3/(4320*epsilon**3) - 4091/(746496*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 187/(77760*epsilon**4) - 13/(25920*epsilon**5)","8468":"f_3**2/(34560*epsilon) - 781*f_3/(746496*epsilon) + 5*f_5/(6912*epsilon) - 91*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) + 900961/(268738560*epsilon) - 769*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 5/(62208*epsilon**2) + pi**4/(414720*epsilon**2) + 5*f_3/(1728*epsilon**3) - 16109/(3732480*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 143/(31104*epsilon**4) - 47/(25920*epsilon**5)","8469":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 161*f_3/(23040*epsilon) - 137*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 523/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 1/(384*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8470":"-f_3**2/(11520*epsilon) + 2293*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 13*pi**4/(3110400*epsilon) + 199/(497664*epsilon) + pi**6/(1088640*epsilon) + 61*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(138240*epsilon**2) + 6601/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 217/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","8471":"-f_3**2/(30*epsilon) + pi**4*f_3/(10800*epsilon) + 1019*f_3/(38880*epsilon) + 19*f_5/(720*epsilon) + 7*f_7/(320*epsilon) - 169/(5832*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 23/(3888*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8472":"f_3**2/(34560*epsilon) - 781*f_3/(746496*epsilon) + 5*f_5/(6912*epsilon) - 91*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) + 900961/(268738560*epsilon) - 769*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 5/(62208*epsilon**2) + pi**4/(414720*epsilon**2) + 5*f_3/(1728*epsilon**3) - 16109/(3732480*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 143/(31104*epsilon**4) - 47/(25920*epsilon**5)","8473":"f_3**2/(10368*epsilon) - 34607*f_3/(11197440*epsilon) - 103*f_5/(311040*epsilon) - pi**6/(39191040*epsilon) + 49*pi**4/(55987200*epsilon) + 155419/(44789760*epsilon) + 853*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - 11657/(2488320*epsilon**2) - pi**4/(186624*epsilon**2) - 5*f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 2183/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 11/(10368*epsilon**4) + 1/(5184*epsilon**5)","8474":"-f_3**2/(17280*epsilon) - f_3/(93312*epsilon) - 7*f_5/(58320*epsilon) - 679*pi**4/(671846400*epsilon) + 6683/(201553920*epsilon) + pi**6/(26127360*epsilon) + 787*f_3/(1866240*epsilon**2) + f_5/(38880*epsilon**2) - 26273/(44789760*epsilon**2) + 7*pi**4/(13996800*epsilon**2) - 131*f_3/(233280*epsilon**3) - pi**4/(9331200*epsilon**3) + 2383/(1866240*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1021/(933120*epsilon**4) + 13/(38880*epsilon**5)","8475":"-f_3**2/(720*epsilon) + 21641*f_3/(3732480*epsilon) - 41*f_5/(12960*epsilon) - 19*pi**4/(1382400*epsilon) - pi**6/(725760*epsilon) + 5539/(4976640*epsilon) + 71*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) - 19843/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 4177/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8476":"-17*f_3**2/(4320*epsilon) - 493*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) + 233*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 1367/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 37/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8477":"149*f_3**2/(180*epsilon) - 29*f_3*f_5/(36*epsilon) - 107*f_5/(216*epsilon) + 1127*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","8478":"-151*f_3**2/(180*epsilon) + 131*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) - 329*f_5/(216*epsilon) + 6419*f_7/(2160*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","8479":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","8480":"-17*f_3**2/(4320*epsilon) + 187*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) + 61*f_5/(5760*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) - 3253/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 19/(5760*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8481":"f_3**2/(2880*epsilon) - 4157*f_3/(2799360*epsilon) + 17*f_5/(38880*epsilon) - pi**6/(4354560*epsilon) + 7777/(29859840*epsilon) + 77*pi**4/(7464960*epsilon) - 377*f_3/(186624*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(291600*epsilon**2) + 88259/(44789760*epsilon**2) + 43*f_3/(12960*epsilon**3) - 2089/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 25/(6912*epsilon**4) - 13/(12960*epsilon**5)","8482":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 1243*f_3/(69120*epsilon) - 29*f_5/(5760*epsilon) - 7*f_7/(960*epsilon) - 833/(124416*epsilon) - 23*pi**4/(414720*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 13/(3456*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8483":"-f_3**2/(3456*epsilon) + 1597*f_3/(1244160*epsilon) + 31*f_5/(103680*epsilon) + pi**6/(13063680*epsilon) + 91*pi**4/(18662400*epsilon) + 103109/(89579520*epsilon) - 31*f_3/(6912*epsilon**2) - f_5/(1440*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 17819/(14929920*epsilon**2) + 19*f_3/(12960*epsilon**3) - 193/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 193/(103680*epsilon**4) - 1/(2160*epsilon**5)","8484":"-f_3**2/(11520*epsilon) + 2293*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 13*pi**4/(3110400*epsilon) + 199/(497664*epsilon) + pi**6/(1088640*epsilon) + 61*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(138240*epsilon**2) + 6601/(2488320*epsilon**2) - 7*f_3/(1728*epsilon**3) - 217/(138240*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 113/(17280*epsilon**4) + 11/(2880*epsilon**5)","8485":"f_3**2/(34560*epsilon) - 781*f_3/(746496*epsilon) + 5*f_5/(6912*epsilon) - 91*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) + 900961/(268738560*epsilon) - 769*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 5/(62208*epsilon**2) + pi**4/(414720*epsilon**2) + 5*f_3/(1728*epsilon**3) - 16109/(3732480*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 143/(31104*epsilon**4) - 47/(25920*epsilon**5)","8486":"-f_3**2/(4320*epsilon) + 6833*f_3/(7464960*epsilon) - 7*f_5/(77760*epsilon) - 43*pi**4/(8957952*epsilon) - pi**6/(4354560*epsilon) + 13187/(67184640*epsilon) - f_3/(13824*epsilon**2) - f_5/(6480*epsilon**2) - 103/(165888*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5/(6912*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 553/(155520*epsilon**4) - 13/(6480*epsilon**5)","8487":"f_3**2/(2880*epsilon) - 4157*f_3/(2799360*epsilon) + 17*f_5/(38880*epsilon) - pi**6/(4354560*epsilon) + 7777/(29859840*epsilon) + 77*pi**4/(7464960*epsilon) - 377*f_3/(186624*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(291600*epsilon**2) + 88259/(44789760*epsilon**2) + 43*f_3/(12960*epsilon**3) - 2089/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 25/(6912*epsilon**4) - 13/(12960*epsilon**5)","8488":"-f_3**2/(960*epsilon) + 2629*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 77*pi**4/(4147200*epsilon) + 2245/(5971968*epsilon) + pi**6/(1451520*epsilon) + 907*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 45107/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 1219/(155520*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","8489":"-17*f_3**2/(4320*epsilon) + f_3/(23040*epsilon) + pi**4*f_3/(21600*epsilon) + 13*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 523/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 1/(384*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8490":"f_3**2/(480*epsilon) + 1391*f_3/(3732480*epsilon) - 41*f_5/(12960*epsilon) - pi**6/(725760*epsilon) + 13*pi**4/(4147200*epsilon) + 1123/(1658880*epsilon) + 13*f_3/(77760*epsilon**2) + f_5/(540*epsilon**2) - 12823/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3997/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8491":"101*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 1051*f_3/(25920*epsilon) - 283*f_5/(1728*epsilon) + 2087*f_7/(34560*epsilon) - 121*pi**4/(777600*epsilon) + 1163/(51840*epsilon) + 29*pi**6/(979776*epsilon) - 13*f_3**2/(1080*epsilon**2) - 31*f_3/(648*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 67/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8492":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 49*f_3/(1920*epsilon) - 2503*f_5/(25920*epsilon) + 563*f_7/(17280*epsilon) - 277*pi**4/(1555200*epsilon) + 3553/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 343*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 259/(51840*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","8493":"19*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 133*f_7/(768*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8494":"247*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 121*f_3/(1728*epsilon) - 763*f_5/(5184*epsilon) + 73*f_7/(2880*epsilon) - 181*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 37*f_3/(648*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8495":"-127*f_3**2/(12960*epsilon) - 541*f_3/(10368*epsilon) - pi**4*f_3/(32400*epsilon) + 343*f_5/(3240*epsilon) - 241*f_7/(6912*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) + 397*f_3/(6480*epsilon**2) - 131*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8496":"203*f_3**2/(12960*epsilon) - 545*f_3/(10368*epsilon) + pi**4*f_3/(64800*epsilon) + 1619*f_5/(25920*epsilon) - 599*f_7/(17280*epsilon) - 5*pi**6/(979776*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 247*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8497":"-7*f_3**2/(2160*epsilon) - 16817*f_3/(622080*epsilon) + 619*f_5/(12960*epsilon) - 2117/(373248*epsilon) - 283*pi**4/(6220800*epsilon) - pi**6/(466560*epsilon) + 91*f_3/(5760*epsilon**2) - 53*f_5/(2160*epsilon**2) + pi**4/(20736*epsilon**2) + 361/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8498":"-5*f_3**2/(1728*epsilon) + 2579*f_3/(622080*epsilon) - 13*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 335/(373248*epsilon) + 169*pi**4/(6220800*epsilon) + 169*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 343/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8499":"203*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 199*f_3/(8640*epsilon) - 2057*f_5/(25920*epsilon) + 5*f_7/(128*epsilon) - 21629/(622080*epsilon) + 13*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 17*f_3/(2592*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 11/(17280*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","8500":"-131*f_3**2/(2160*epsilon) + f_3*f_5/(10*epsilon) - 13*f_3/(405*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) - f_5/(144*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8501":"79*f_3**2/(2160*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 61*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 5*f_5/(24*epsilon) - 427*f_7/(1280*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8502":"-2*f_3**2/(405*epsilon) - pi**4*f_3/(32400*epsilon) + 29*f_3/(2880*epsilon) + 97*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 3509/(124416*epsilon) + pi**4/(311040*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 7*f_3/(5184*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 19/(3840*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 13/(1440*epsilon**3) - 1/(180*epsilon**4)","8503":"-11*f_3**2/(720*epsilon) - 7*f_3*f_5/(120*epsilon) - 211*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 43*f_5/(288*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8504":"-41*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 3139*f_3/(155520*epsilon) - 1279*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 251*pi**4/(4665600*epsilon) + 41*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 251*f_3/(38880*epsilon**2) + 41*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8505":"-11*f_3**2/(360*epsilon) - 3*f_3*f_5/(80*epsilon) + f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 43*f_5/(432*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8506":"-37*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 49*f_3/(540*epsilon) + 7*f_5/(72*epsilon) - 7*f_7/(48*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8507":"-2*f_3**2/(45*epsilon) - 3*f_3*f_5/(80*epsilon) - 29*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 83*f_5/(432*epsilon) + 5341*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8508":"109*f_3**2/(2160*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 79*f_3/(810*epsilon) - 3*f_3_5/(80*epsilon) + 5*f_5/(27*epsilon) - 14749*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8509":"-319*f_3**2/(38880*epsilon) + 161*f_3/(77760*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 29*f_5/(5184*epsilon) + 317*f_7/(51840*epsilon) - 29*pi**6/(2939328*epsilon) - 983/(155520*epsilon) + 17*pi**4/(466560*epsilon) + 11*f_3**2/(6480*epsilon**2) + 17*f_3/(3888*epsilon**2) - 29*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 53/(38880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8510":"-73*f_3/(25920*epsilon) + f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 1063/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(86400*epsilon**2) + 13/(6480*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","8511":"19*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 271*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) + 49*f_5/(432*epsilon) - 3493*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8512":"11*f_3**2/(4320*epsilon) + 48391*f_3/(622080*epsilon) - 1727*f_5/(25920*epsilon) - 38791/(1866240*epsilon) - 17*pi**6/(3265920*epsilon) - 259*pi**4/(6220800*epsilon) - 131*f_3/(3456*epsilon**2) + 31*f_5/(1080*epsilon**2) + pi**4/(20736*epsilon**2) + 701/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8513":"17*f_3**2/(144*epsilon) + f_3*f_5/(20*epsilon) + 19*f_3/(216*epsilon) - 9*f_3_5/(80*epsilon) + 419*f_5/(864*epsilon) - 3283*f_7/(3840*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) + 1/(144*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","8514":"149*f_3**2/(12960*epsilon) - 71*f_3/(2880*epsilon) - pi**4*f_3/(12960*epsilon) + 185*f_5/(5184*epsilon) - 19*f_7/(432*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8515":"-157*f_3**2/(12960*epsilon) - 401*f_3/(10368*epsilon) + pi**4*f_3/(64800*epsilon) + 2219*f_5/(25920*epsilon) - 599*f_7/(17280*epsilon) - 5*pi**6/(979776*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 247*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8516":"f_3**2/(144*epsilon) - 281*f_3/(622080*epsilon) - 7*f_5/(4320*epsilon) - 691*pi**4/(6220800*epsilon) - 2117/(373248*epsilon) + 11*pi**6/(1088640*epsilon) + 137*f_3/(17280*epsilon**2) - 11*f_5/(720*epsilon**2) + pi**4/(20736*epsilon**2) + 361/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8517":"-269*f_3/(17280*epsilon) + 49*f_5/(960*epsilon) - 419/(17280*epsilon) - 23*pi**4/(518400*epsilon) - 23*f_3/(4320*epsilon**2) + pi**4/(86400*epsilon**2) + 59/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","8518":"-11*f_3**2/(48*epsilon) + 29*f_3*f_5/(80*epsilon) + 113*f_3/(216*epsilon) - 9*f_3_5/(80*epsilon) - f_5/(864*epsilon) - 931*f_7/(1280*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) - 23/(432*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","8519":"121*f_3**2/(2160*epsilon) + f_3*f_5/(60*epsilon) - 83*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + f_5/(12*epsilon) - 5047*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8520":"-f_3**2/(360*epsilon) + 8089*f_3/(311040*epsilon) - 127*f_5/(1440*epsilon) + 49*f_7/(320*epsilon) - 1373*pi**4/(3110400*epsilon) - 11*pi**6/(272160*epsilon) + 71929/(7464960*epsilon) - 1373*f_3/(25920*epsilon**2) - f_5/(30*epsilon**2) + pi**4/(4050*epsilon**2) + 1103/(19440*epsilon**2) + 4*f_3/(135*epsilon**3) - 2003/(51840*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 41/(2160*epsilon**4) - 1/(180*epsilon**5)","8521":"359*f_3**2/(2160*epsilon) - 7*pi**4*f_3/(10800*epsilon) + 1837*f_3/(12960*epsilon) - 1001*f_5/(2592*epsilon) + 59*f_7/(480*epsilon) - 23*pi**6/(163296*epsilon) + 23*pi**4/(25920*epsilon) - 7*f_3**2/(180*epsilon**2) + 23*f_3/(216*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","8522":"91*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 775*f_5/(432*epsilon) - 10157*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8523":"-2*f_3**3/(9*epsilon) - 4*f_3**2/(3*epsilon) + 2*f_3*f_5/epsilon + 791*f_7/(144*epsilon) - 7447*f_9/(1296*epsilon)","8524":"-19*f_3**2/(720*epsilon) + pi**4*f_3/(10800*epsilon) + 1631*f_3/(38880*epsilon) + 7*f_5/(2160*epsilon) - 17*pi**4/(155520*epsilon) - 1049/(116640*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 61/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8525":"19*f_3**2/(10368*epsilon) - 3851*f_3/(933120*epsilon) - 89*f_5/(25920*epsilon) - 1379/(13436928*epsilon) + pi**6/(9797760*epsilon) + 19*pi**4/(2332800*epsilon) - 293*f_3/(62208*epsilon**2) + 53*f_5/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) + 2879/(233280*epsilon**2) + 11*f_3/(2160*epsilon**3) - 509/(46656*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 19/(4860*epsilon**4) - 1/(1620*epsilon**5)","8526":"17*f_3**2/(2592*epsilon) - pi**4*f_3/(64800*epsilon) + 4631*f_3/(51840*epsilon) - 91*f_5/(1296*epsilon) - 803*f_7/(8640*epsilon) - 13*pi**6/(979776*epsilon) + 31*pi**4/(388800*epsilon) + 1535/(31104*epsilon) + f_3**2/(540*epsilon**2) - 1681*f_3/(25920*epsilon**2) + 79*f_5/(648*epsilon**2) - 3977/(103680*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8527":"f_3**2/(1080*epsilon) - 18041*f_3/(622080*epsilon) + 623*f_5/(25920*epsilon) - pi**6/(466560*epsilon) + 77*pi**4/(6220800*epsilon) + 25001/(1866240*epsilon) + 19*f_3/(5760*epsilon**2) + 7*f_5/(2160*epsilon**2) - 227/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8528":"-7*f_3**2/(2160*epsilon) - 3803*f_3/(1866240*epsilon) - 7*f_5/(12960*epsilon) - 31*pi**6/(3265920*epsilon) - 19*pi**4/(6220800*epsilon) + 97457/(5598720*epsilon) + 137*f_3/(38880*epsilon**2) + 2*f_5/(135*epsilon**2) - 25/(5832*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8529":"-37*f_3**2/(9720*epsilon) - pi**4*f_3/(97200*epsilon) + 821*f_3/(77760*epsilon) + 89*f_5/(5184*epsilon) - 323*f_7/(103680*epsilon) - 2843/(103680*epsilon) + 13*pi**4/(2332800*epsilon) + pi**6/(419904*epsilon) + 13*f_3**2/(3240*epsilon**2) - 311*f_3/(77760*epsilon**2) - 61*f_5/(1944*epsilon**2) - 13*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 37/(1215*epsilon**2) + f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 5/(432*epsilon**3) + 1/(540*epsilon**4)","8530":"-7*f_3**2/(38880*epsilon) - 827*f_3/(77760*epsilon) + pi**4*f_3/(194400*epsilon) + 619*f_5/(25920*epsilon) - 73*f_7/(8640*epsilon) - 2171/(311040*epsilon) - pi**4/(29160*epsilon) + pi**6/(419904*epsilon) - f_3**2/(1620*epsilon**2) + 617*f_3/(38880*epsilon**2) - 61*f_5/(1944*epsilon**2) + pi**4/(388800*epsilon**2) + pi**6/(122472*epsilon**2) + 229/(17280*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3) - 5/(648*epsilon**3) + 1/(540*epsilon**4)","8531":"31*f_3**2/(3240*epsilon) - 881*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) - 269*f_5/(5184*epsilon) + 241*f_7/(6912*epsilon) - 13*pi**4/(777600*epsilon) - pi**6/(979776*epsilon) + 4039/(155520*epsilon) - 13*f_3**2/(1080*epsilon**2) - 181*f_3/(25920*epsilon**2) + 49*f_5/(648*epsilon**2) - 3257/(103680*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8532":"17*f_3**2/(2592*epsilon) - pi**4*f_3/(64800*epsilon) + 5003*f_3/(51840*epsilon) - 167*f_5/(2592*epsilon) - 221*f_7/(2880*epsilon) - 13*pi**6/(979776*epsilon) + 31*pi**4/(388800*epsilon) + 4039/(155520*epsilon) + f_3**2/(540*epsilon**2) - 1681*f_3/(25920*epsilon**2) + 79*f_5/(648*epsilon**2) - 3257/(103680*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8533":"-f_3**2/(2592*epsilon) - pi**4*f_3/(64800*epsilon) + 2891*f_3/(51840*epsilon) - 377*f_5/(2592*epsilon) + 599*f_7/(17280*epsilon) - 13*pi**6/(979776*epsilon) + 31*pi**4/(388800*epsilon) + 1535/(31104*epsilon) + f_3**2/(540*epsilon**2) - 1681*f_3/(25920*epsilon**2) + 79*f_5/(648*epsilon**2) - 3977/(103680*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8534":"-19*f_3**2/(10368*epsilon) + 6049*f_3/(1866240*epsilon) + 25*f_5/(10368*epsilon) - 7*pi**4/(3732480*epsilon) - pi**6/(9797760*epsilon) + 6391/(67184640*epsilon) - 95*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 287/(233280*epsilon**2) + 5*f_3/(864*epsilon**3) - 4963/(466560*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 31/(3888*epsilon**4) - 7/(3240*epsilon**5)","8535":"-19*f_3**2/(31104*epsilon) - 143*f_3/(174960*epsilon) + 31*f_5/(19440*epsilon) - 37*pi**4/(27993600*epsilon) - pi**6/(29393280*epsilon) + 1102519/(201553920*epsilon) + 3193*f_3/(933120*epsilon**2) - 53*f_5/(77760*epsilon**2) - 493/(58320*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(388800*epsilon**3) + 3529/(699840*epsilon**3) + f_3/(3240*epsilon**4) - 11/(7290*epsilon**4) + 1/(4860*epsilon**5)","8536":"-56377/(4199040*epsilon) - 8573/(4478976*epsilon**2) + 101927/(7464960*epsilon**3) - 1387/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","8537":"7*f_3**2/(180*epsilon) - 7*f_3*f_5/(120*epsilon) - 7*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(144*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8538":"-5*f_3**2/(2592*epsilon) - 271*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) + 53*f_5/(864*epsilon) + 67*f_7/(2880*epsilon) - 24889/(622080*epsilon) - 29*pi**4/(311040*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 67*f_3/(5184*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 41/(11520*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 13/(1440*epsilon**3) - 1/(180*epsilon**4)","8539":"-7*f_3**2/(120*epsilon) + f_3*f_5/(240*epsilon) - 17*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 17*f_5/(216*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8540":"f_3**2/(19440*epsilon) - 20933*f_3/(5598720*epsilon) + 191*f_5/(466560*epsilon) - 13*pi**6/(58786560*epsilon) - 19*pi**4/(13996800*epsilon) + 102233/(11197440*epsilon) + 283*f_3/(51840*epsilon**2) + 13*f_5/(38880*epsilon**2) - 28667/(2239488*epsilon**2) - pi**4/(93312*epsilon**2) - 5*f_3/(3888*epsilon**3) + pi**4/(777600*epsilon**3) + 5603/(933120*epsilon**3) + f_3/(6480*epsilon**4) - 7/(5184*epsilon**4) + 1/(6480*epsilon**5)","8541":"-f_3**2/(1728*epsilon) + 13567*f_3/(622080*epsilon) + f_5/(5760*epsilon) - 25709/(995328*epsilon) - 7*pi**4/(4665600*epsilon) + pi**6/(6531840*epsilon) - 901*f_3/(51840*epsilon**2) - f_5/(720*epsilon**2) + pi**4/(31104*epsilon**2) + 200803/(7464960*epsilon**2) + 5*f_3/(1296*epsilon**3) - 2111/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(51840*epsilon**4) - 1/(4320*epsilon**5)","8542":"77*f_3**2/(6480*epsilon) - 119*f_3/(5760*epsilon) + pi**4*f_3/(32400*epsilon) - 3023*f_5/(25920*epsilon) + 241*f_7/(6912*epsilon) - 13*pi**6/(979776*epsilon) - 11*pi**4/(388800*epsilon) + 8219/(77760*epsilon) - 13*f_3**2/(1080*epsilon**2) - 17*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - 3229/(34560*epsilon**2) - pi**6/(40824*epsilon**2) + 11*pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) - f_5/(54*epsilon**3) + 11/(432*epsilon**3) - 1/(360*epsilon**4)","8543":"-f_3**2/(6480*epsilon) + 2713*f_3/(207360*epsilon) - 473*f_5/(155520*epsilon) - 74729/(4976640*epsilon) + 13*pi**6/(19595520*epsilon) + pi**4/(145800*epsilon) - 283*f_3/(17280*epsilon**2) - 13*f_5/(12960*epsilon**2) + pi**4/(31104*epsilon**2) + 33767/(1492992*epsilon**2) + 5*f_3/(1296*epsilon**3) - 403/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(51840*epsilon**4) - 1/(4320*epsilon**5)","8544":"53*f_3**2/(2592*epsilon) - 5287*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) - 463*f_5/(25920*epsilon) + 23*f_7/(1920*epsilon) - 97*pi**4/(777600*epsilon) - pi**6/(979776*epsilon) + 8219/(77760*epsilon) - 7*f_3**2/(270*epsilon**2) + 341*f_3/(6480*epsilon**2) + 49*f_5/(648*epsilon**2) - 3229/(34560*epsilon**2) - pi**6/(40824*epsilon**2) + 11*pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) - f_5/(54*epsilon**3) + 11/(432*epsilon**3) - 1/(360*epsilon**4)","8545":"f_3**2/(25920*epsilon) - 827*f_3/(17280*epsilon) - pi**4*f_3/(129600*epsilon) + f_5/(15*epsilon) + 359*f_7/(17280*epsilon) - 55*pi**6/(1959552*epsilon) + 17*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 17*f_3/(1296*epsilon**2) - 55*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8546":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","8547":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","8548":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","8549":"3*f_3**2/(40*epsilon) - 19*f_3*f_5/(40*epsilon) + 683*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 251*f_5/(144*epsilon) - 6517*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","8550":"-f_3**2/(6*epsilon) + 5*f_3*f_5/(9*epsilon) - 7*f_3/(24*epsilon) - 5*f_5/(27*epsilon) + pi**4/(2160*epsilon) + 5/(72*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","8551":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","8552":"17*f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 205*f_5/(2592*epsilon) + 189*f_7/(1280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8553":"-7*f_3**2/(180*epsilon) - f_3*f_5/(60*epsilon) - 53*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 11*f_5/(72*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8554":"-47*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 19*f_3/(540*epsilon) - 7*f_5/(108*epsilon) + 7*f_7/(64*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8555":"139*f_3**2/(2160*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 49*f_3/(810*epsilon) - 3*f_3_5/(80*epsilon) + 19*f_5/(108*epsilon) - 4193*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8556":"-19*f_3**2/(720*epsilon) + pi**4*f_3/(10800*epsilon) + 1901*f_3/(38880*epsilon) + 7*f_5/(2160*epsilon) - 1319/(116640*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 61/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8557":"-7*f_3**2/(4320*epsilon) + 841*f_3/(933120*epsilon) + 113*f_5/(25920*epsilon) - 31*pi**6/(6531840*epsilon) - 199*pi**4/(6220800*epsilon) + 15469/(1399680*epsilon) - 49*f_3/(311040*epsilon**2) - f_5/(270*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 1739/(186624*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","8558":"-22683709/(3627970560*epsilon) + 7345637/(1209323520*epsilon**2) - 529819/(201553920*epsilon**3) + 11261/(16796160*epsilon**4) - 149/(1399680*epsilon**5) + 1/(116640*epsilon**6)","8559":"-61*f_3**2/(1440*epsilon) + f_3*f_5/(10*epsilon) + 949*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 233*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - 1951/(51840*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 97/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","8560":"7*f_3**2/(240*epsilon) - 13151*f_3/(155520*epsilon) - pi**4*f_3/(10800*epsilon) - 11*f_5/(1440*epsilon) + 197*pi**4/(1555200*epsilon) + 64793/(933120*epsilon) - f_3**2/(180*epsilon**2) + 137*f_3/(3240*epsilon**2) - 577/(12960*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + 1/(80*epsilon**3) - 1/(540*epsilon**4)","8561":"-91*f_3**2/(1440*epsilon) + 29*f_3*f_5/(240*epsilon) + 941*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 47*f_5/(960*epsilon) - 2989*f_7/(11520*epsilon) - 913/(17280*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 127/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","8562":"5*f_3**2/(432*epsilon) - 17297*f_3/(622080*epsilon) + 41*f_5/(3240*epsilon) - 47*pi**6/(3265920*epsilon) + 97*pi**4/(1244160*epsilon) + 25001/(1866240*epsilon) + 193*f_3/(17280*epsilon**2) - 13*f_5/(2160*epsilon**2) - 227/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8563":"-f_3**2/(8640*epsilon) + 11531*f_3/(622080*epsilon) + 523*f_5/(51840*epsilon) - 5761/(139968*epsilon) + pi**6/(1632960*epsilon) + 121*pi**4/(6220800*epsilon) - 121*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 36689/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 1867/(311040*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","8564":"-97*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 3*f_3/(128*epsilon) - 631*f_5/(25920*epsilon) + 13*f_7/(960*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + 7*f_3**2/(270*epsilon**2) + 97*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8565":"-65*f_3**2/(2592*epsilon) - 2633*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 41*f_5/(405*epsilon) - 323*f_7/(34560*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) + 397*f_3/(6480*epsilon**2) - 131*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8566":"-f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) - 107*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(72*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8567":"31*f_3**2/(12960*epsilon) + 113*f_3/(10368*epsilon) + pi**4*f_3/(8100*epsilon) - 131*f_5/(6480*epsilon) + 239*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8568":"-19*f_3**2/(5760*epsilon) + 12577*f_3/(622080*epsilon) - 23*f_5/(864*epsilon) - 9097/(1866240*epsilon) - pi**6/(544320*epsilon) + 17*pi**4/(207360*epsilon) + 127*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - 1649/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) + 13/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","8569":"19*f_3**2/(10368*epsilon) - 1691*f_3/(933120*epsilon) - 89*f_5/(25920*epsilon) - 323263/(67184640*epsilon) + pi**6/(9797760*epsilon) + pi**4/(233280*epsilon) - 1609*f_3/(311040*epsilon**2) + 53*f_5/(25920*epsilon**2) - pi**4/(1036800*epsilon**2) + 3299/(233280*epsilon**2) + 11*f_3/(2160*epsilon**3) - 2617/(233280*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 19/(4860*epsilon**4) - 1/(1620*epsilon**5)","8570":"f_3**2/(90*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 179*f_5/(2592*epsilon) - 5047*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8571":"-7*f_3**2/(120*epsilon) + f_3*f_5/(240*epsilon) - 17*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 17*f_5/(216*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8572":"-77*f_3**2/(180*epsilon) + 3*f_3*f_5/(20*epsilon) - 61*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 7*f_5/(432*epsilon) + 343*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","8573":"-14*f_5/(9*epsilon) - 28*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","8574":"-2*f_3**3/(9*epsilon) - 4*f_3**2/(3*epsilon) + 2*f_3*f_5/epsilon + 791*f_7/(144*epsilon) - 7447*f_9/(1296*epsilon)","8575":"-4*f_3**2/(45*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 227*f_5/(216*epsilon) - 119*f_7/(1440*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","8576":"-7*f_3**2/(240*epsilon) - f_3*f_5/(60*epsilon) - 221*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 49*f_5/(288*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8577":"-13*f_3**2/(2592*epsilon) + 83*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) - 929*f_5/(25920*epsilon) + 19*f_7/(432*epsilon) - 13*pi**6/(979776*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) - 59*f_3/(12960*epsilon**2) - 13*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8578":"-121*f_3**2/(9720*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 4409*f_3/(155520*epsilon) + 1529*f_5/(38880*epsilon) + 317*f_7/(51840*epsilon) - 2225/(41472*epsilon) - 11*pi**6/(734832*epsilon) + 7*pi**4/(2332800*epsilon) + 11*f_3**2/(6480*epsilon**2) - 203*f_3/(19440*epsilon**2) - 11*f_5/(972*epsilon**2) + pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 821/(31104*epsilon**2) + f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 7/(1440*epsilon**3) + 1/(2160*epsilon**4)","8579":"5*f_3**2/(1728*epsilon) - 6557*f_3/(622080*epsilon) - 409*f_5/(51840*epsilon) - 103*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 111349/(5598720*epsilon) - 103*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(57600*epsilon**2) + 12841/(1866240*epsilon**2) - f_3/(480*epsilon**3) - 7/(19440*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 163/(12960*epsilon**4) + 1/(135*epsilon**5)","8580":"-29*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 7787*f_3/(25920*epsilon) - 211*f_5/(576*epsilon) - 61*f_7/(8640*epsilon) - pi**6/(139968*epsilon) + 47*pi**4/(777600*epsilon) + 1951/(51840*epsilon) + f_3**2/(540*epsilon**2) - 115*f_3/(648*epsilon**2) + 145*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 97/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8581":"f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 2261*f_3/(51840*epsilon) - 679*f_5/(25920*epsilon) - 61*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 241*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8582":"13*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(2592*epsilon) + 539*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8583":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 59*f_5/(1296*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8584":"7*f_3**2/(180*epsilon) + 3*f_3*f_5/(80*epsilon) - 43*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 401*f_5/(2592*epsilon) - 7693*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8585":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 43*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 317*f_5/(2592*epsilon) - 5593*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8586":"f_3**2/(1215*epsilon) - 1103*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) + 901*f_5/(38880*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(91854*epsilon) - 6833/(2799360*epsilon) + 17*pi**4/(777600*epsilon) - f_3**2/(6480*epsilon**2) + 17*f_3/(6480*epsilon**2) - 2*f_5/(243*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(489888*epsilon**2) + 2587/(466560*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(648*epsilon**3) - 19/(2592*epsilon**3) + 19/(6480*epsilon**4)","8587":"-11*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 283*f_3/(17280*epsilon) - 53*f_5/(3240*epsilon) + 323*f_7/(34560*epsilon) - 5*pi**6/(489888*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) - 59*f_3/(12960*epsilon**2) - 5*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8588":"-19*f_3**2/(12960*epsilon) - 191*f_3/(2880*epsilon) + pi**4*f_3/(64800*epsilon) + 347*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 107*pi**4/(777600*epsilon) - 13/(3456*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 107*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 29/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","8589":"7*f_3**2/(4860*epsilon) - 1333*f_3/(38880*epsilon) - pi**4*f_3/(388800*epsilon) + 283*f_5/(4320*epsilon) + 359*f_7/(51840*epsilon) - 4651/(207360*epsilon) - pi**6/(52488*epsilon) + 209*pi**4/(4665600*epsilon) - f_3**2/(6480*epsilon**2) + 49*f_3/(4860*epsilon**2) - 7*f_5/(486*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 2057/(155520*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 43/(12960*epsilon**3) + 1/(2160*epsilon**4)","8590":"61*f_3**2/(8640*epsilon) - 25439*f_3/(1866240*epsilon) + f_5/(1920*epsilon) - 13*pi**6/(1632960*epsilon) + 41*pi**4/(6220800*epsilon) + 81257/(5598720*epsilon) + 137*f_3/(38880*epsilon**2) + f_5/(80*epsilon**2) - 31*pi**4/(777600*epsilon**2) - 41/(11664*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8591":"-11*f_3**2/(1944*epsilon) - 157*f_3/(19440*epsilon) + pi**4*f_3/(77760*epsilon) + 3319*f_5/(77760*epsilon) + 19*f_7/(2592*epsilon) - 4651/(207360*epsilon) - 11*pi**6/(734832*epsilon) + 59*pi**4/(4665600*epsilon) + f_3**2/(1296*epsilon**2) + 121*f_3/(19440*epsilon**2) - 11*f_5/(972*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 2057/(155520*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 43/(12960*epsilon**3) + 1/(2160*epsilon**4)","8592":"-61*f_3**2/(8640*epsilon) + 19991*f_3/(1866240*epsilon) - 13*f_5/(1920*epsilon) - 12901/(1119744*epsilon) + 59*pi**4/(6220800*epsilon) + 13*pi**6/(1632960*epsilon) + 1117*f_3/(155520*epsilon**2) + f_5/(160*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","8593":"f_3**2/(1215*epsilon) - 1103*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) + 901*f_5/(38880*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(91854*epsilon) - 6833/(2799360*epsilon) + 17*pi**4/(777600*epsilon) - f_3**2/(6480*epsilon**2) + 17*f_3/(6480*epsilon**2) - 2*f_5/(243*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(489888*epsilon**2) + 2587/(466560*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(648*epsilon**3) - 19/(2592*epsilon**3) + 19/(6480*epsilon**4)","8594":"-f_3/(128*epsilon) + 31*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 1/(17280*epsilon) - 19*f_3/(4320*epsilon**2) - 29/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","8595":"f_3**2/(30*epsilon) - 19*f_3*f_5/(240*epsilon) - 7*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(216*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8596":"f_3**2/(480*epsilon) + 473*f_3/(3840*epsilon) + 73*f_5/(360*epsilon) - 93931/(276480*epsilon) - pi**6/(36288*epsilon) - pi**4/(115200*epsilon) - 3649*f_3/(17280*epsilon**2) - 3*f_5/(40*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 123527/(414720*epsilon**2) + 7*f_3/(60*epsilon**3) - 1447/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 31/(960*epsilon**4) - 1/(240*epsilon**5)","8597":"f_3**2/(1920*epsilon) + 41*f_3/(38880*epsilon) - 7*f_5/(4320*epsilon) - 613651/(14929920*epsilon) + pi**6/(362880*epsilon) + 157*pi**4/(1244160*epsilon) - 59*f_3/(10368*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 11707/(2488320*epsilon**2) + 43*f_3/(2160*epsilon**3) - 43/(1620*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","8598":"-f_3/(128*epsilon) + 31*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 13/(3456*epsilon) - 19*f_3/(4320*epsilon**2) - 29/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","8599":"-13*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) - 7*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(216*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8600":"-f_3**2/(17280*epsilon) - 443*f_3/(41472*epsilon) + 551*f_5/(51840*epsilon) - pi**6/(408240*epsilon) - 7*pi**4/(933120*epsilon) + 8533/(1866240*epsilon) + 241*f_3/(17280*epsilon**2) - f_5/(2880*epsilon**2) - 467/(155520*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8601":"f_3**2/(3456*epsilon) - 1447*f_3/(207360*epsilon) + 241*f_5/(51840*epsilon) - 71*pi**4/(4665600*epsilon) - pi**6/(1088640*epsilon) + 8533/(1866240*epsilon) + 5*f_3/(384*epsilon**2) + 7*f_5/(8640*epsilon**2) - 467/(155520*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8602":"6884279/(1813985280*epsilon) + 411011/(604661760*epsilon**2) - 105007/(40310784*epsilon**3) + 22711/(16796160*epsilon**4) - 493/(1399680*epsilon**5) + 1/(23328*epsilon**6)","8603":"9720967/(2720977920*epsilon) - 10524551/(3627970560*epsilon**2) + 664951/(604661760*epsilon**3) - 13049/(50388480*epsilon**4) + 161/(4199040*epsilon**5) - 1/(349920*epsilon**6)","8604":"6884279/(1813985280*epsilon) + 411011/(604661760*epsilon**2) - 105007/(40310784*epsilon**3) + 22711/(16796160*epsilon**4) - 493/(1399680*epsilon**5) + 1/(23328*epsilon**6)","8605":"-923855/(181398528*epsilon) + 6971129/(1209323520*epsilon**2) - 519523/(201553920*epsilon**3) + 11189/(16796160*epsilon**4) - 149/(1399680*epsilon**5) + 1/(116640*epsilon**6)","8606":"851*f_3/(155520*epsilon) + 7*f_5/(3240*epsilon) - 19*pi**4/(1036800*epsilon) - 42589/(100776960*epsilon) - 19*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 206483/(134369280*epsilon**2) + f_3/(2160*epsilon**3) - 29413/(11197440*epsilon**3) + 161/(58320*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","8607":"-f_3**2/(51840*epsilon) + 72037*f_3/(8398080*epsilon) + 427*f_5/(466560*epsilon) - 123691/(25194240*epsilon) - 3847*pi**4/(167961600*epsilon) - pi**6/(9797760*epsilon) - 3847*f_3/(1399680*epsilon**2) - 7*f_5/(77760*epsilon**2) + 61*pi**4/(13996800*epsilon**2) + 5401/(4199040*epsilon**2) + 61*f_3/(116640*epsilon**3) - 73/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","8608":"-11*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1007*f_3/(51840*epsilon) - 217*f_5/(8640*epsilon) + 359*f_7/(8640*epsilon) - 81257/(1866240*epsilon) - 7*pi**4/(518400*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 23*f_3/(2160*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(21600*epsilon**2) + 41/(3888*epsilon**2) + f_3/(180*epsilon**3) - f_5/(54*epsilon**3) + 1/(54*epsilon**3) - 1/(135*epsilon**4)","8609":"f_3**2/(51840*epsilon) + 259*f_3/(43740*epsilon) + 19*f_5/(2880*epsilon) - 37*pi**4/(1244160*epsilon) - 13*pi**6/(9797760*epsilon) + 6833/(8398080*epsilon) + 275*f_3/(93312*epsilon**2) - f_5/(960*epsilon**2) - 2587/(1399680*epsilon**2) + 19*pi**4/(2332800*epsilon**2) - 7*f_3/(1080*epsilon**3) - pi**4/(777600*epsilon**3) + 19/(7776*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","8610":"7*f_3**2/(2880*epsilon) - 2317*f_3/(622080*epsilon) - f_5/(384*epsilon) + pi**4/(248832*epsilon) + 973/(1866240*epsilon) + pi**6/(272160*epsilon) + 5*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 77/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8611":"19*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 449*f_3/(51840*epsilon) - 769*f_5/(25920*epsilon) + 359*f_7/(8640*epsilon) - 19*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 61*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8612":"481*f_3/(103680*epsilon) + 23*f_5/(8640*epsilon) - 373249/(134369280*epsilon) - pi**4/(622080*epsilon) - 13*f_3/(20736*epsilon**2) - pi**4/(259200*epsilon**2) + 71369/(134369280*epsilon**2) + 11*f_3/(8640*epsilon**3) - 37639/(5598720*epsilon**3) + 353/(51840*epsilon**4) - 121/(38880*epsilon**5) + 1/(1296*epsilon**6)","8613":"31*f_3**2/(12960*epsilon) - 1391*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) - 139*f_5/(25920*epsilon) + 19*f_7/(432*epsilon) - 179*pi**4/(1555200*epsilon) - pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 179*f_3/(12960*epsilon**2) - f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8614":"-f_3**2/(17280*epsilon) - 7777*f_3/(622080*epsilon) - 53*f_5/(25920*epsilon) - pi**4/(311040*epsilon) + 4453/(1866240*epsilon) + 17*pi**6/(1632960*epsilon) - 77*f_3/(20736*epsilon**2) + 71*f_5/(8640*epsilon**2) - 217/(62208*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 11/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","8615":"43*f_3/(5760*epsilon) - 23*f_5/(1440*epsilon) - 19*pi**4/(518400*epsilon) + 503/(51840*epsilon) - 19*f_3/(4320*epsilon**2) - 17/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","8616":"-83*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 103*f_3/(3456*epsilon) - 533*f_5/(12960*epsilon) - 359*f_7/(51840*epsilon) - 311*pi**4/(4665600*epsilon) + 47*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 311*f_3/(38880*epsilon**2) + 47*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8617":"-2*f_3**2/(405*epsilon) - pi**4*f_3/(32400*epsilon) + 29*f_3/(2880*epsilon) + 97*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 3509/(124416*epsilon) + pi**4/(311040*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 7*f_3/(5184*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 19/(3840*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 13/(1440*epsilon**3) - 1/(180*epsilon**4)","8618":"-19*f_3**2/(3240*epsilon) - pi**4*f_3/(32400*epsilon) + 77*f_3/(25920*epsilon) + 37*f_5/(1728*epsilon) - 323*f_7/(34560*epsilon) - 503/(51840*epsilon) - 23*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 23*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 17/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","8619":"-f_3**2/(51840*epsilon) + 67537*f_3/(8398080*epsilon) + 427*f_5/(466560*epsilon) - 41159/(12597120*epsilon) - 151*pi**4/(6718464*epsilon) - pi**6/(9797760*epsilon) - 755*f_3/(279936*epsilon**2) - 7*f_5/(77760*epsilon**2) + 61*pi**4/(13996800*epsilon**2) + 839/(839808*epsilon**2) + 61*f_3/(116640*epsilon**3) - 2/(10935*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","8620":"-f_3**2/(5184*epsilon) - 523*f_3/(3732480*epsilon) - 5*f_5/(10368*epsilon) - 161*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + 17*pi**6/(19595520*epsilon) - 161*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","8621":"-53*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 6779*f_3/(155520*epsilon) - 2249*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 371*pi**4/(4665600*epsilon) + 53*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 371*f_3/(38880*epsilon**2) + 53*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8622":"-47*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 19*f_3/(540*epsilon) - 7*f_5/(108*epsilon) + 7*f_7/(64*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8623":"17*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 113*f_5/(1296*epsilon) - 77*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8624":"-19*f_3**2/(3456*epsilon) + 11171*f_3/(622080*epsilon) - 1331*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + pi**4/(24300*epsilon) + 11509/(1866240*epsilon) + 167*f_3/(103680*epsilon**2) + f_5/(8640*epsilon**2) - 941/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 11/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","8625":"-f_3**2/(90*epsilon) + f_3*f_5/(54*epsilon) + f_3/(648*epsilon) - f_5/(12*epsilon) + 1687*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","8626":"-7*f_3**2/(240*epsilon) - f_3*f_5/(60*epsilon) - 221*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 49*f_5/(288*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8627":"f_3**2/(80*epsilon) - 3*f_3*f_5/(80*epsilon) - 131*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 113*f_5/(864*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8628":"-5*f_3**2/(2592*epsilon) - 271*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) + 53*f_5/(864*epsilon) + 67*f_7/(2880*epsilon) - 24889/(622080*epsilon) - 29*pi**4/(311040*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 67*f_3/(5184*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 41/(11520*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 13/(1440*epsilon**3) - 1/(180*epsilon**4)","8629":"199*f_3**2/(2160*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 49*f_5/(432*epsilon) - 8029*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8630":"-120257/(26873856*epsilon) - 33013/(11197440*epsilon**2) + 14675/(1492992*epsilon**3) - 5099/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","8631":"7*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 643*f_5/(2592*epsilon) + 9919*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8632":"-19*f_3**2/(10368*epsilon) + 6049*f_3/(1866240*epsilon) + 25*f_5/(10368*epsilon) - 7*pi**4/(3732480*epsilon) - pi**6/(9797760*epsilon) + 6391/(67184640*epsilon) - 95*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 287/(233280*epsilon**2) + 5*f_3/(864*epsilon**3) - 4963/(466560*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 31/(3888*epsilon**4) - 7/(3240*epsilon**5)","8633":"-13*f_3**2/(180*epsilon) + f_3*f_5/(240*epsilon) + 11*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 59*f_5/(432*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8634":"-53*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 6779*f_3/(155520*epsilon) - 2249*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 371*pi**4/(4665600*epsilon) + 53*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 371*f_3/(38880*epsilon**2) + 53*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8635":"-89*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 277*f_3/(10368*epsilon) - 7*f_5/(360*epsilon) + 631*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 421*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8636":"-151*f_3**2/(12960*epsilon) - 2171*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 3809*f_5/(25920*epsilon) + f_7/(48*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 457*f_3/(6480*epsilon**2) - 35*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8637":"239*f_3**2/(25920*epsilon) - 157*f_3/(17280*epsilon) - pi**4*f_3/(25920*epsilon) - 145*f_5/(10368*epsilon) + 13*f_7/(1920*epsilon) - 7*pi**4/(311040*epsilon) + 19*pi**6/(1959552*epsilon) - f_3**2/(432*epsilon**2) - 7*f_3/(2592*epsilon**2) + 19*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","8638":"-41*f_3**2/(1440*epsilon) + 19*f_3*f_5/(240*epsilon) + 3343*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 1223*f_5/(8640*epsilon) - 4459*f_7/(11520*epsilon) - 913/(17280*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 127/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","8639":"61*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 1061*f_3/(8640*epsilon) - 1639*f_5/(5184*epsilon) + 3613*f_7/(34560*epsilon) - 37*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) + 913/(17280*epsilon) - 13*f_3**2/(1080*epsilon**2) - 73*f_3/(648*epsilon**2) + 115*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 127/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","8640":"71*f_3**2/(51840*epsilon) - 1973*f_3/(622080*epsilon) - 3727*f_5/(155520*epsilon) - 83*pi**4/(4665600*epsilon) + 31*pi**6/(9797760*epsilon) + 44059/(1866240*epsilon) + 659*f_3/(51840*epsilon**2) + 101*f_5/(25920*epsilon**2) - 343/(31104*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 71/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8641":"461*f_3/(622080*epsilon) + f_5/(2160*epsilon) - 14419/(11197440*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 6251/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 8731/(14929920*epsilon**3) + 79/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","8642":"-179*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 3809*f_3/(51840*epsilon) - 457*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8643":"67*f_3**2/(9720*epsilon) - pi**4*f_3/(77760*epsilon) + 325*f_3/(10368*epsilon) - 1999*f_5/(38880*epsilon) - 19*f_7/(2592*epsilon) - 311*pi**4/(4665600*epsilon) + 25*pi**6/(1469664*epsilon) - f_3**2/(1296*epsilon**2) - 311*f_3/(38880*epsilon**2) + 25*f_5/(1944*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8644":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 3121*f_3/(25920*epsilon) - 811*f_5/(5184*epsilon) + 121*f_7/(8640*epsilon) - 67*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 299*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8645":"-211*f_3**2/(12960*epsilon) - 7933*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 53*f_5/(540*epsilon) + 3541*f_7/(34560*epsilon) - pi**6/(489888*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 607*f_3/(6480*epsilon**2) - 155*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8646":"-43*f_3**2/(12960*epsilon) - 1883*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 3779*f_5/(25920*epsilon) - 193*f_7/(17280*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 457*f_3/(6480*epsilon**2) - 35*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8647":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 2209*f_3/(51840*epsilon) - 389*f_5/(25920*epsilon) - 67*f_7/(2880*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8648":"-77*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 3211*f_3/(155520*epsilon) - 1249*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 251*pi**4/(4665600*epsilon) + 41*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 251*f_3/(38880*epsilon**2) + 41*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8649":"53*f_3**2/(38880*epsilon) - 293*f_3/(5184*epsilon) - pi**4*f_3/(388800*epsilon) + 863*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 53*pi**6/(2939328*epsilon) - 133/(51840*epsilon) + 253*pi**4/(2332800*epsilon) - f_3**2/(6480*epsilon**2) + 253*f_3/(19440*epsilon**2) - 53*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + 29/(38880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8650":"-23*f_3**2/(240*epsilon) + f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 1561*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8651":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 3121*f_3/(25920*epsilon) - 811*f_5/(5184*epsilon) + 121*f_7/(8640*epsilon) - 67*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 299*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8652":"-41*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 3139*f_3/(155520*epsilon) - 1279*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 251*pi**4/(4665600*epsilon) + 41*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 251*f_3/(38880*epsilon**2) + 41*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8653":"-151*f_3**2/(12960*epsilon) - 2071*f_3/(17280*epsilon) + pi**4*f_3/(64800*epsilon) + 613*f_5/(8640*epsilon) + 221*f_7/(2880*epsilon) + 23*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + 547*f_3/(6480*epsilon**2) - 73*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8654":"7*f_3**2/(4860*epsilon) - 349*f_3/(9720*epsilon) - pi**4*f_3/(388800*epsilon) + f_5/(15*epsilon) + 359*f_7/(51840*epsilon) - 1039/(41472*epsilon) - pi**6/(52488*epsilon) + 209*pi**4/(4665600*epsilon) - f_3**2/(6480*epsilon**2) + 49*f_3/(4860*epsilon**2) - 7*f_5/(486*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 2129/(155520*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 43/(12960*epsilon**3) + 1/(2160*epsilon**4)","8655":"-f_3**2/(6480*epsilon) + 2657*f_3/(207360*epsilon) - 353*f_5/(155520*epsilon) - 15797/(995328*epsilon) + 13*pi**6/(19595520*epsilon) + pi**4/(145800*epsilon) - 283*f_3/(17280*epsilon**2) - 13*f_5/(12960*epsilon**2) + pi**4/(31104*epsilon**2) + 169411/(7464960*epsilon**2) + 5*f_3/(1296*epsilon**3) - 403/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(51840*epsilon**4) - 1/(4320*epsilon**5)","8656":"-7*f_3**2/(972*epsilon) - 11*f_3/(3456*epsilon) + pi**4*f_3/(77760*epsilon) + 1801*f_5/(25920*epsilon) + 19*f_7/(2592*epsilon) - 2225/(41472*epsilon) - pi**6/(52488*epsilon) + 41*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) - 8*f_3/(1215*epsilon**2) - 7*f_5/(486*epsilon**2) + pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 821/(31104*epsilon**2) + f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 7/(1440*epsilon**3) + 1/(2160*epsilon**4)","8657":"-f_3**2/(51840*epsilon) + 403*f_3/(69120*epsilon) - 3697*f_5/(155520*epsilon) - 107*pi**4/(4665600*epsilon) + 31*pi**6/(9797760*epsilon) + 28033/(1866240*epsilon) + 193*f_3/(17280*epsilon**2) + 101*f_5/(25920*epsilon**2) - 239/(31104*epsilon**2) - 11*pi**4/(388800*epsilon**2) - 11*f_3/(3240*epsilon**3) + pi**4/(259200*epsilon**3) + 59/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8658":"-73*f_3**2/(1440*epsilon) + f_3*f_5/(10*epsilon) + 2231*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 253*f_5/(8640*epsilon) - 2401*f_7/(11520*epsilon) - 1951/(51840*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 97/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","8659":"-103*f_3**2/(1440*epsilon) + 29*f_3*f_5/(240*epsilon) + 2647*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 193*f_5/(8640*epsilon) - 2401*f_7/(11520*epsilon) - 913/(17280*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 127/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","8660":"7*f_3**2/(80*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4333*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8661":"-61*f_3**2/(12960*epsilon) - 1831*f_3/(17280*epsilon) + pi**4*f_3/(64800*epsilon) + 1463*f_5/(8640*epsilon) - 293*f_7/(5760*epsilon) + 23*pi**4/(1555200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + 547*f_3/(6480*epsilon**2) - 73*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8662":"-f_3**2/(360*epsilon) + 2269*f_3/(34560*epsilon) + 11*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 4393/(138240*epsilon) - 59*pi**4/(345600*epsilon) + pi**6/(27216*epsilon) - 59*f_3/(2880*epsilon**2) + f_5/(36*epsilon**2) - 341/(23040*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) + 161/(15360*epsilon**3) + 11/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","8663":"f_3**2/(720*epsilon) + 2209*f_3/(103680*epsilon) + 37*f_5/(4320*epsilon) - 37*pi**6/(544320*epsilon) + 19*pi**4/(1036800*epsilon) + 3479/(311040*epsilon) + 19*f_3/(8640*epsilon**2) - 17*f_5/(360*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 701/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 11/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","8664":"-7*f_3**2/(1440*epsilon) - 745*f_3/(10368*epsilon) - 643*f_5/(8640*epsilon) - 47*pi**4/(518400*epsilon) + pi**6/(108864*epsilon) + 195271/(1244160*epsilon) + 1229*f_3/(8640*epsilon**2) - 5*f_5/(144*epsilon**2) - 121063/(829440*epsilon**2) + pi**4/(43200*epsilon**2) - 43*f_3/(720*epsilon**3) + 7549/(138240*epsilon**3) - 19/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","8665":"-7*f_3**2/(8640*epsilon) + 2659*f_3/(622080*epsilon) - 1279*f_5/(51840*epsilon) - 563*pi**4/(6220800*epsilon) - 9517/(1866240*epsilon) + pi**6/(102060*epsilon) - 563*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) + 437/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8666":"-287*f_3/(51840*epsilon) + pi**4/(32400*epsilon) + 196859/(44789760*epsilon) + f_3/(270*epsilon**2) + 3803/(3732480*epsilon**2) - 589/(311040*epsilon**3) - 11/(960*epsilon**4) + 41/(2160*epsilon**5) - 1/(108*epsilon**6)","8667":"-13*f_3**2/(17280*epsilon) - 115*f_3/(13824*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + 2777/(622080*epsilon) + 37*pi**4/(777600*epsilon) + 37*f_3/(6480*epsilon**2) + 7*f_5/(8640*epsilon**2) - 187/(77760*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(12960*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8668":"13*f_3**2/(17280*epsilon) + 2089*f_3/(207360*epsilon) + 77*f_5/(17280*epsilon) - 47705/(2985984*epsilon) - 181*pi**4/(3110400*epsilon) - pi**6/(1088640*epsilon) - 163*f_3/(25920*epsilon**2) - 7*f_5/(8640*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 9079/(622080*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(1440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(2160*epsilon**5)","8669":"-f_3**2/(5760*epsilon) + 1103*f_3/(622080*epsilon) + 19*f_5/(4320*epsilon) - 4303/(1866240*epsilon) - pi**6/(1632960*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) - f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 7/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1944*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8670":"451*f_3**2/(38880*epsilon) - 11*pi**4*f_3/(388800*epsilon) + 1043*f_3/(155520*epsilon) - 1099*f_5/(38880*epsilon) - 317*f_7/(51840*epsilon) - 191*pi**4/(4665600*epsilon) + 41*pi**6/(2939328*epsilon) - 11*f_3**2/(6480*epsilon**2) - 191*f_3/(38880*epsilon**2) + 41*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8671":"-73*f_3**2/(5760*epsilon) + 14551*f_3/(622080*epsilon) - 17*f_5/(2160*epsilon) - pi**6/(136080*epsilon) + 5501/(1866240*epsilon) + 103*pi**4/(3110400*epsilon) + 103*f_3/(25920*epsilon**2) - 17*f_5/(2880*epsilon**2) + 31/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8672":"-41*f_3**2/(2592*epsilon) - 6833*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 1889*f_5/(12960*epsilon) + 1003*f_7/(17280*epsilon) - 47*pi**6/(979776*epsilon) + 73*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 73*f_3/(2592*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","8673":"-f_3**2/(30*epsilon) + pi**4*f_3/(10800*epsilon) + 2549*f_3/(38880*epsilon) - 43*f_5/(2160*epsilon) + 7*f_7/(320*epsilon) - 169/(5832*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 23/(3888*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8674":"-7*f_3**2/(180*epsilon) - 3*f_3*f_5/(80*epsilon) - 7*f_3/(80*epsilon) + 3*f_3_5/(80*epsilon) - 103*f_5/(432*epsilon) + 5341*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8675":"-11*f_3**2/(1080*epsilon) + 5*f_3*f_5/(54*epsilon) + 427*f_5/(1296*epsilon) - 1519*f_7/(3240*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8676":"-67*f_3**2/(270*epsilon) - 5*f_3*f_5/(54*epsilon) + pi**4*f_3/(1350*epsilon) + 3227*f_7/(6480*epsilon) - 7*pi**8/(583200*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","8677":"13*f_3**2/(1080*epsilon) + 11*f_3*f_5/(216*epsilon) + 205*f_5/(1296*epsilon) - 3493*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8678":"f_3**2/(960*epsilon) + 1697*f_3/(1866240*epsilon) - 13*f_5/(12960*epsilon) - 7153/(3317760*epsilon) - pi**6/(1451520*epsilon) + 179*pi**4/(12441600*epsilon) + 1189*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 1373/(466560*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 13129/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","8679":"-7*f_3**2/(180*epsilon) - f_3*f_5/(60*epsilon) - 53*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 11*f_5/(72*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8680":"-23*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 8707*f_3/(155520*epsilon) - 2809*f_5/(38880*epsilon) - 359*f_7/(51840*epsilon) - 431*pi**4/(4665600*epsilon) + 59*pi**6/(2939328*epsilon) + f_3**2/(6480*epsilon**2) - 431*f_3/(38880*epsilon**2) + 59*f_5/(3888*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8681":"f_3**2/(960*epsilon) + 1697*f_3/(1866240*epsilon) - 13*f_5/(12960*epsilon) - 7153/(3317760*epsilon) - pi**6/(1451520*epsilon) + 179*pi**4/(12441600*epsilon) + 1189*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 1373/(466560*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 13129/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","8682":"-17*f_3**2/(720*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4193*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8683":"-7*f_3**2/(12960*epsilon) - 427*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 41*f_5/(1728*epsilon) + 53*f_7/(2880*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8684":"23*f_3/(41472*epsilon) + f_5/(1152*epsilon) - 31*pi**4/(2073600*epsilon) + 30691/(89579520*epsilon) - 31*f_3/(17280*epsilon**2) - 347/(4478976*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 349/(1866240*epsilon**3) + 119/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(216*epsilon**6)","8685":"-73*f_3/(207360*epsilon) - f_5/(1152*epsilon) - 13141/(89579520*epsilon) + 29*pi**4/(2073600*epsilon) - 13*f_3/(17280*epsilon**2) - 7/(165888*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 487/(622080*epsilon**3) + 43/(17280*epsilon**4) - 11/(4320*epsilon**5) + 1/(1080*epsilon**6)","8686":"f_3/(13824*epsilon) + f_5/(3456*epsilon) - 11*pi**4/(2073600*epsilon) + 73735/(161243136*epsilon) + 17*f_3/(51840*epsilon**2) - 6811/(7464960*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 2971/(1866240*epsilon**3) - 19/(10368*epsilon**4) + 1/(864*epsilon**5) - 1/(3240*epsilon**6)","8687":"13*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) - 491*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 83*f_5/(864*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8688":"4*f_3**2/(135*epsilon) - 287*f_3*f_5/(540*epsilon) + pi**4*f_3/(1350*epsilon) + 4*f_3_5/(5*epsilon) + 14*f_7/(405*epsilon) - 5401*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","8689":"13*f_3**2/(144*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7903*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8690":"41*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 11*f_3/(960*epsilon) + 173*f_5/(5184*epsilon) - 19*f_7/(432*epsilon) + pi**6/(979776*epsilon) + 37*pi**4/(777600*epsilon) - f_3**2/(216*epsilon**2) + 37*f_3/(6480*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8691":"-17*f_3**2/(1620*epsilon) - 83*f_3/(2880*epsilon) - pi**4*f_3/(32400*epsilon) + 145*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 151/(5760*epsilon) - 107*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 107*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 7/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","8692":"-107*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 1889*f_3/(51840*epsilon) - 37*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8693":"-f_3**2/(1920*epsilon) - 4777*f_3/(622080*epsilon) - 43*f_5/(17280*epsilon) - pi**6/(544320*epsilon) + 53*pi**4/(3110400*epsilon) + 905137/(44789760*epsilon) + 53*f_3/(25920*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(57600*epsilon**2) - 1/(7290*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 1327/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","8694":"-f_3**2/(864*epsilon) - 2629*f_3/(622080*epsilon) - f_5/(2592*epsilon) - 5417/(1866240*epsilon) + 49*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 71/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8695":"-11*f_3**2/(51840*epsilon) + 127*f_3/(69120*epsilon) + 167*f_5/(77760*epsilon) - 6697/(1866240*epsilon) - pi**6/(9797760*epsilon) + 229*pi**4/(9331200*epsilon) + 229*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 17/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8696":"11*f_3**2/(51840*epsilon) - 175*f_3/(124416*epsilon) - 277*f_5/(155520*epsilon) - 181*pi**4/(9331200*epsilon) + pi**6/(9797760*epsilon) + 6269/(2985984*epsilon) - 181*f_3/(77760*epsilon**2) - f_5/(25920*epsilon**2) - 229/(116640*epsilon**2) + 23*pi**4/(1555200*epsilon**2) + 23*f_3/(12960*epsilon**3) - 541/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(1080*epsilon**5)","8697":"f_3**2/(17280*epsilon) - 5963*f_3/(559872*epsilon) - 329*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 3779/(4199040*epsilon) + 251*pi**4/(6220800*epsilon) + 251*f_3/(51840*epsilon**2) + 7*f_5/(25920*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 77/(93312*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(3645*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","8698":"491*f_3/(103680*epsilon) + f_5/(432*epsilon) - 369613/(67184640*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) - 4027/(8957952*epsilon**2) - 1129/(466560*epsilon**3) + 329/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","8699":"67*f_3**2/(4320*epsilon) + 3751*f_3/(622080*epsilon) + 653*f_5/(25920*epsilon) - 49*f_7/(960*epsilon) - 37*pi**6/(3265920*epsilon) + 29*pi**4/(6220800*epsilon) + 20573/(1866240*epsilon) - 79*f_3/(17280*epsilon**2) + 11*f_5/(1080*epsilon**2) - 1/(1920*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8700":"f_3**2/(5184*epsilon) - 3239*f_3/(622080*epsilon) - 133*f_5/(31104*epsilon) + pi**6/(1959552*epsilon) + 7*pi**4/(1244160*epsilon) + 1448741/(134369280*epsilon) + 17*f_3/(8640*epsilon**2) + f_5/(2592*epsilon**2) - 466007/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 2167/(1492992*epsilon**3) + 1181/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","8701":"-149*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 1813*f_3/(51840*epsilon) - 89*f_5/(4320*epsilon) + 323*f_7/(34560*epsilon) - pi**6/(61236*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(81*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8702":"11*f_3**2/(17280*epsilon) + 299*f_3/(124416*epsilon) + 23*f_5/(12960*epsilon) - 101*pi**4/(3110400*epsilon) - 5173/(1866240*epsilon) + pi**6/(3265920*epsilon) - 101*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) + 17/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8703":"383*f_3**2/(12960*epsilon) - 25*f_3/(1728*epsilon) - pi**4*f_3/(12960*epsilon) - 241*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 7*pi**4/(155520*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 7*f_3/(1296*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8704":"f_3**2/(8640*epsilon) - 791*f_3/(51840*epsilon) + 89*f_5/(12960*epsilon) + 49*f_7/(3840*epsilon) - 121*pi**4/(3110400*epsilon) - pi**6/(653184*epsilon) + 909101/(134369280*epsilon) + 91*f_3/(5184*epsilon**2) - f_5/(864*epsilon**2) - 690661/(44789760*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 84439/(7464960*epsilon**3) - 2869/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","8705":"-f_3**2/(135*epsilon) + f_3/(60*epsilon) - 7*f_5/(648*epsilon) - 1763/(38880*epsilon) + pi**6/(40824*epsilon) + f_5/(54*epsilon**2) - 7/(360*epsilon**2) + 1/(135*epsilon**3)","8706":"-11*f_3**2/(51840*epsilon) + 1703*f_3/(622080*epsilon) + 107*f_5/(77760*epsilon) - 1741/(1866240*epsilon) - pi**6/(9797760*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 31/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + 7/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8707":"-23*f_3**2/(12960*epsilon) - 295*f_3/(10368*epsilon) + pi**4*f_3/(12960*epsilon) + 1361*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 19*pi**6/(979776*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8708":"73*f_3**2/(17280*epsilon) + 6059*f_3/(311040*epsilon) - 1073*f_5/(51840*epsilon) - 17*pi**6/(1632960*epsilon) - 61/(466560*epsilon) + 269*pi**4/(6220800*epsilon) - 395*f_3/(20736*epsilon**2) + 193*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 877/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8709":"149*f_3**2/(12960*epsilon) - 677*f_3/(8640*epsilon) - pi**4*f_3/(12960*epsilon) + 269*f_5/(5184*epsilon) + f_7/(216*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8710":"466811/(22394880*epsilon) - 88069/(7464960*epsilon**2) + 3091/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","8711":"3811*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 5455/(629856*epsilon) - 61*pi**4/(55987200*epsilon) - 61*f_3/(466560*epsilon**2) + pi**4/(9331200*epsilon**2) + 1622393/(403107840*epsilon**2) + f_3/(77760*epsilon**3) + 683/(373248*epsilon**3) - 1135/(559872*epsilon**4) + 1/(1440*epsilon**5) - 1/(9720*epsilon**6)","8712":"-f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 463*f_5/(2592*epsilon) + 1001*f_7/(3840*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8713":"7*f_3**2/(240*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 3661*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8714":"43*f_3**2/(720*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7273*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8715":"839*f_3/(279936*epsilon) + 7*f_5/(77760*epsilon) - pi**4/(218700*epsilon) + 93977/(100776960*epsilon) - 2*f_3/(3645*epsilon**2) - 2655703/(403107840*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 101821/(22394880*epsilon**3) - 8281/(5598720*epsilon**4) + 43/(155520*epsilon**5) - 1/(38880*epsilon**6)","8716":"-1337*f_3/(103680*epsilon) + 187*f_5/(8640*epsilon) - 1477/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 17/(6480*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","8717":"821941/(100776960*epsilon) - 101447/(22394880*epsilon**2) + 7903/(5598720*epsilon**3) - 41/(155520*epsilon**4) + 1/(38880*epsilon**5)","8718":"-11*f_3**2/(51840*epsilon) + 127*f_3/(69120*epsilon) + 167*f_5/(77760*epsilon) - 6697/(1866240*epsilon) - pi**6/(9797760*epsilon) + 229*pi**4/(9331200*epsilon) + 229*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 17/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8719":"-22369/(5038848*epsilon) + 101371/(134369280*epsilon**2) - 5929/(2239488*epsilon**3) + 571/(116640*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","8720":"83*f_3**2/(12960*epsilon) - 2099*f_3/(17280*epsilon) - pi**4*f_3/(12960*epsilon) + 4949*f_5/(25920*epsilon) - 107*f_7/(1920*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 457*f_3/(6480*epsilon**2) - 35*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8721":"5209*f_3/(622080*epsilon) + 83*f_5/(34560*epsilon) - 31117/(5038848*epsilon) - 211*pi**4/(6220800*epsilon) - 211*f_3/(51840*epsilon**2) + pi**4/(115200*epsilon**2) + 1545817/(134369280*epsilon**2) + f_3/(960*epsilon**3) - 279001/(22394880*epsilon**3) + 1049/(124416*epsilon**4) - 41/(10368*epsilon**5) + 1/(864*epsilon**6)","8722":"-31*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 83*f_3/(1080*epsilon) - 85*f_5/(432*epsilon) + 7*f_7/(32*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8723":"-f_3**2/(360*epsilon) + f_3*f_5/(216*epsilon) + 4*f_3/(405*epsilon) - 5*f_5/(216*epsilon) + 847*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","8724":"49*f_3**2/(8640*epsilon) - 33089*f_3/(622080*epsilon) + 2111*f_5/(51840*epsilon) - 31*pi**6/(1632960*epsilon) + 293*pi**4/(6220800*epsilon) + 60533/(1866240*epsilon) + 67*f_3/(5760*epsilon**2) - 11*f_5/(4320*epsilon**2) - 43/(5760*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8725":"-29*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 3241*f_3/(25920*epsilon) - 835*f_5/(5184*epsilon) + 121*f_7/(8640*epsilon) - 67*pi**4/(777600*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 299*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8726":"-37*f_3**2/(8640*epsilon) + 4903*f_3/(622080*epsilon) - 719*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - 11*pi**6/(1632960*epsilon) - 23*pi**4/(1244160*epsilon) + 20573/(1866240*epsilon) - 127*f_3/(17280*epsilon**2) + 59*f_5/(4320*epsilon**2) - 1/(1920*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8727":"37*f_3**2/(8640*epsilon) - 18959*f_3/(1866240*epsilon) - 131*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 37*pi**4/(1244160*epsilon) + 55337/(5598720*epsilon) + 49*f_3/(7776*epsilon**2) + f_5/(80*epsilon**2) - 259/(58320*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8728":"269*f_3**2/(12960*epsilon) - 10289*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 883*f_5/(3240*epsilon) - 2633*f_7/(34560*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 757*f_3/(6480*epsilon**2) - 185*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8729":"11*f_3**2/(4320*epsilon) - 3473*f_3/(622080*epsilon) - 587*f_5/(25920*epsilon) + 49*f_7/(1920*epsilon) - 379*pi**4/(6220800*epsilon) - 17*pi**6/(3265920*epsilon) + 36179/(1866240*epsilon) - 47*f_3/(17280*epsilon**2) + 2*f_5/(135*epsilon**2) - 19/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8730":"11*f_3**2/(17280*epsilon) - 191*f_3/(124416*epsilon) - 23*f_5/(6480*epsilon) - pi**4/(25920*epsilon) + pi**6/(3265920*epsilon) + 2129/(373248*epsilon) - f_3/(216*epsilon**2) - f_5/(8640*epsilon**2) - 1/(6480*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 7/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8731":"161*f_3**2/(12960*epsilon) - 3269*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 1273*f_5/(8640*epsilon) - 313*f_7/(3456*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8732":"71*f_3/(25920*epsilon) + f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 631/(622080*epsilon) - f_3/(480*epsilon**2) - 1/(1296*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","8733":"11*f_3**2/(51840*epsilon) - 1547*f_3/(207360*epsilon) - 197*f_5/(77760*epsilon) - 89*pi**4/(4665600*epsilon) + pi**6/(9797760*epsilon) + 124093/(7464960*epsilon) - 89*f_3/(38880*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 16307/(7464960*epsilon**2) + 13*f_3/(6480*epsilon**3) - 5713/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 197/(51840*epsilon**4) - 1/(1440*epsilon**5)","8734":"35*f_3**2/(72*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 811*f_5/(432*epsilon) - 10801*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","8735":"31*f_3**2/(180*epsilon) - f_3*f_5/(36*epsilon) - 583*f_5/(216*epsilon) + 5173*f_7/(2160*epsilon) - pi**6/(1944*epsilon) + 7*pi**8/(97200*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","8736":"-41*f_3**2/(180*epsilon) - 11*f_3*f_5/(90*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(10*epsilon) + 103*f_5/(36*epsilon) - 12551*f_7/(4320*epsilon) - 8767*pi**8/(68040000*epsilon) + pi**6/(2268*epsilon) - f_3**2/(3*epsilon**2) - 5*f_5/(3*epsilon**2) + 161*f_7/(72*epsilon**2)","8737":"-29*f_3**2/(90*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1115*f_5/(432*epsilon) + 10717*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","8738":"-11*f_3**2/(8*epsilon) + 79*f_3*f_5/(20*epsilon) - pi**4*f_3/(200*epsilon) - 273*f_3_5/(40*epsilon) + 2471*f_7/(1152*epsilon) + 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(2*epsilon**2) - 203*f_7/(96*epsilon**2)","8739":"-f_3**2/(2880*epsilon) + 851*f_3/(622080*epsilon) - f_5/(384*epsilon) - 119*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 11233/(1866240*epsilon) - 119*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) + 299/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8740":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","8741":"5*f_3**2/(1728*epsilon) - 97*f_3/(124416*epsilon) + 59*f_5/(51840*epsilon) - 79*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 44239/(11197440*epsilon) - 79*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 10259/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 31/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 11/(2592*epsilon**4) + 1/(540*epsilon**5)","8742":"331*f_3/(155520*epsilon) + f_5/(6912*epsilon) + 11*pi**4/(1036800*epsilon) + 1021187/(134369280*epsilon) - f_3/(640*epsilon**2) - 79349/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 1097/(1866240*epsilon**3) + 1181/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","8743":"-203*f_3/(41472*epsilon) - 263*f_5/(34560*epsilon) - 47*pi**4/(2073600*epsilon) + 1313521/(89579520*epsilon) + f_3/(2304*epsilon**2) - 21571/(3732480*epsilon**2) + 13*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) - 1993/(622080*epsilon**3) + 23/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","8744":"4687*f_3/(622080*epsilon) + 17*f_5/(17280*epsilon) - 220903/(26873856*epsilon) - 91*pi**4/(6220800*epsilon) - 91*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 9407/(2488320*epsilon**2) + f_3/(4320*epsilon**3) - 403/(414720*epsilon**3) + 13/(6912*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","8745":"11*f_3**2/(17280*epsilon) - 2491*f_3/(622080*epsilon) - f_5/(810*epsilon) - 7*pi**4/(172800*epsilon) + 421/(1866240*epsilon) + pi**6/(3265920*epsilon) - 7*f_3/(1440*epsilon**2) - f_5/(8640*epsilon**2) + 1/(4320*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(3240*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","8746":"f_3**2/(36*epsilon) - 11171*f_3/(155520*epsilon) - pi**4*f_3/(10800*epsilon) + f_5/(60*epsilon) - 7*f_7/(320*epsilon) + 197*pi**4/(1555200*epsilon) + 46289/(933120*epsilon) - f_3**2/(180*epsilon**2) + 137*f_3/(3240*epsilon**2) - 541/(12960*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + 1/(80*epsilon**3) - 1/(540*epsilon**4)","8747":"-61*f_3/(1399680*epsilon) - 298339/(604661760*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 365429/(120932352*epsilon**2) - 206897/(67184640*epsilon**3) + 23951/(16796160*epsilon**4) - 167/(466560*epsilon**5) + 1/(23328*epsilon**6)","8748":"-f_3**2/(5760*epsilon) + 9739*f_3/(622080*epsilon) + 113*f_5/(17280*epsilon) - 33277/(995328*epsilon) - pi**6/(1632960*epsilon) + 31*pi**4/(9331200*epsilon) - 871*f_3/(51840*epsilon**2) - 17*f_5/(8640*epsilon**2) + pi**4/(31104*epsilon**2) + 213763/(7464960*epsilon**2) + 5*f_3/(1296*epsilon**3) - 2159/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(51840*epsilon**4) - 1/(4320*epsilon**5)","8749":"11*f_3**2/(720*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 3731*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8750":"139*f_3**2/(12960*epsilon) - pi**4*f_3/(25920*epsilon) + 5467*f_3/(25920*epsilon) - 1531*f_5/(5184*epsilon) + f_7/(96*epsilon) - 7*pi**4/(19440*epsilon) + 71*pi**6/(979776*epsilon) - f_3**2/(432*epsilon**2) - 7*f_3/(162*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","8751":"907*f_3/(349920*epsilon) + 7*f_5/(77760*epsilon) - 170429/(20155392*epsilon) - 119*pi**4/(27993600*epsilon) - 119*f_3/(233280*epsilon**2) + pi**4/(2332800*epsilon**2) + 1812041/(403107840*epsilon**2) + f_3/(19440*epsilon**3) + 599/(373248*epsilon**3) - 5567/(2799360*epsilon**4) + 1/(1440*epsilon**5) - 1/(9720*epsilon**6)","8752":"-11*f_3/(11520*epsilon) + 11*f_5/(17280*epsilon) - 185533/(67184640*epsilon) - pi**4/(207360*epsilon) + f_3/(3456*epsilon**2) - 421/(22394880*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 50087/(7464960*epsilon**3) - 5207/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","8753":"-f_3**2/(48*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 41*f_5/(2592*epsilon) + 1043*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8754":"-23*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 3383*f_3/(51840*epsilon) + 53*f_5/(25920*epsilon) + 13*f_7/(960*epsilon) - 56131/(622080*epsilon) + pi**4/(12150*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 173*f_3/(12960*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 1013/(103680*epsilon**2) + pi**4/(32400*epsilon**2) - 11*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 109/(4320*epsilon**3) - 1/(180*epsilon**4)","8755":"199*f_3**2/(2160*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 49*f_5/(432*epsilon) - 8029*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8756":"-3151*f_3/(2799360*epsilon) - 7*f_5/(155520*epsilon) + 11*pi**4/(5598720*epsilon) + 334553/(403107840*epsilon) + 11*f_3/(46656*epsilon**2) - pi**4/(4665600*epsilon**2) + 254081/(403107840*epsilon**2) - f_3/(38880*epsilon**3) + 1391/(1244160*epsilon**3) - 1571/(699840*epsilon**4) + 31/(25920*epsilon**5) - 1/(3888*epsilon**6)","8757":"97*f_3**2/(8640*epsilon) - 30839*f_3/(1866240*epsilon) - 131*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 13*pi**4/(1244160*epsilon) + 86657/(5598720*epsilon) + 67*f_3/(7776*epsilon**2) + f_5/(80*epsilon**2) - 19/(3645*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8758":"71*f_3**2/(12960*epsilon) - 3989*f_3/(51840*epsilon) - pi**4*f_3/(12960*epsilon) + 47*f_5/(960*epsilon) + f_7/(27*epsilon) - 11*pi**6/(979776*epsilon) + 263*pi**4/(1555200*epsilon) + f_3**2/(108*epsilon**2) + 307*f_3/(6480*epsilon**2) - 55*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8759":"-f_3**2/(2592*epsilon) - pi**4*f_3/(64800*epsilon) + 3263*f_3/(51840*epsilon) - 181*f_5/(1296*epsilon) + 293*f_7/(5760*epsilon) - 13*pi**6/(979776*epsilon) + 31*pi**4/(388800*epsilon) + 4219/(155520*epsilon) + f_3**2/(540*epsilon**2) - 1681*f_3/(25920*epsilon**2) + 79*f_5/(648*epsilon**2) - 3257/(103680*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8760":"103*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 191*f_3/(2880*epsilon) - 667*f_5/(5184*epsilon) + 73*f_7/(2880*epsilon) - 181*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 37*f_3/(648*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8761":"23*f_3**2/(2160*epsilon) - 5599*f_3/(373248*epsilon) - 7*f_5/(810*epsilon) - 31*pi**6/(3265920*epsilon) + 5*pi**4/(248832*epsilon) + 86657/(5598720*epsilon) + 49*f_3/(7776*epsilon**2) + 2*f_5/(135*epsilon**2) - 19/(3645*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8762":"31*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 79*f_3/(8640*epsilon) - 251*f_5/(5184*epsilon) + 29*f_7/(960*epsilon) - 127*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) - f_3**2/(108*epsilon**2) - 149*f_3/(3240*epsilon**2) + 49*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","8763":"-f_3**2/(90*epsilon) + f_3*f_5/(54*epsilon) + f_3/(648*epsilon) - f_5/(12*epsilon) + 1687*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","8764":"113*f_3**2/(19440*epsilon) - pi**4*f_3/(77760*epsilon) + 1351*f_3/(31104*epsilon) - 823*f_5/(12960*epsilon) - 19*f_7/(2592*epsilon) - 371*pi**4/(4665600*epsilon) + pi**6/(52488*epsilon) - f_3**2/(1296*epsilon**2) - 371*f_3/(38880*epsilon**2) + 7*f_5/(486*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8765":"13*f_3**2/(1728*epsilon) - 11*f_3/(1152*epsilon) + 79*f_5/(12960*epsilon) - 5*pi**6/(653184*epsilon) + 2377/(1866240*epsilon) + 17*pi**4/(518400*epsilon) + 151*f_3/(25920*epsilon**2) + 17*f_5/(4320*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 217/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 5/(1152*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","8766":"17*f_3**2/(180*epsilon) - 29*f_3*f_5/(240*epsilon) - 97*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 11*f_5/(432*epsilon) + 2401*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8767":"-23*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 673*f_3/(51840*epsilon) + 43*f_5/(2160*epsilon) - 797*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8768":"23*f_3**2/(720*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 1337*f_7/(3840*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8769":"-233*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 4313*f_3/(51840*epsilon) - 413*f_5/(8640*epsilon) - f_7/(48*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8770":"13*f_3**2/(360*epsilon) - 10441*f_3/(77760*epsilon) - pi**4*f_3/(10800*epsilon) - 31*f_5/(2160*epsilon) - 7*f_7/(320*epsilon) + 53*pi**4/(388800*epsilon) + 66223/(466560*epsilon) - f_3**2/(180*epsilon**2) + 511*f_3/(6480*epsilon**2) - 35/(432*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 7*f_3/(540*epsilon**3) + 37/(2160*epsilon**3) - 1/(540*epsilon**4)","8771":"-f_3**2/(30*epsilon) + pi**4*f_3/(10800*epsilon) + 2621*f_3/(38880*epsilon) - 7*f_5/(240*epsilon) + 7*f_7/(320*epsilon) - 2453/(116640*epsilon) - 17*pi**4/(155520*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1296*epsilon**2) + pi**4/(64800*epsilon**2) + 97/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","8772":"7*f_3**2/(480*epsilon) - 2875*f_3/(62208*epsilon) - pi**4*f_3/(21600*epsilon) - 53*f_5/(8640*epsilon) + 197*pi**4/(3110400*epsilon) + 15745/(373248*epsilon) - f_3**2/(360*epsilon**2) + 137*f_3/(6480*epsilon**2) - 667/(25920*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + 1/(160*epsilon**3) - 1/(1080*epsilon**4)","8773":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 69*f_3/(640*epsilon) - 3*f_3_5/(80*epsilon) + 1573*f_5/(8640*epsilon) - 4459*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) - 11/(1152*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 37/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","8774":"13*f_3**2/(360*epsilon) - 9991*f_3/(77760*epsilon) - pi**4*f_3/(10800*epsilon) - 29*f_5/(1440*epsilon) - 7*f_7/(320*epsilon) + 53*pi**4/(388800*epsilon) + 66223/(466560*epsilon) - f_3**2/(180*epsilon**2) + 511*f_3/(6480*epsilon**2) - 35/(432*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 7*f_3/(540*epsilon**3) + 37/(2160*epsilon**3) - 1/(540*epsilon**4)","8775":"23*f_3**2/(8640*epsilon) + 22547*f_3/(622080*epsilon) - 1007*f_5/(51840*epsilon) - 79823/(2799360*epsilon) - 23*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) - 169*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 42089/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 287/(62208*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","8776":"11*f_3**2/(360*epsilon) - 689*f_3/(15552*epsilon) - pi**4*f_3/(10800*epsilon) + 119*f_5/(4320*epsilon) - 7*f_7/(320*epsilon) - 1289/(155520*epsilon) + 43*pi**4/(194400*epsilon) - f_3**2/(180*epsilon**2) + 43*f_3/(1620*epsilon**2) - 5171/(311040*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + 17/(1620*epsilon**3) - 1/(432*epsilon**4)","8777":"187*f_3/(103680*epsilon) + 25*f_5/(10368*epsilon) - 490079/(134369280*epsilon) + 19*pi**4/(6220800*epsilon) + f_3/(34560*epsilon**2) - pi**4/(311040*epsilon**2) - 7127/(134369280*epsilon**2) + f_3/(5184*epsilon**3) - 5537/(5598720*epsilon**3) + 389/(155520*epsilon**4) - 17/(7776*epsilon**5) + 1/(1296*epsilon**6)","8778":"329*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 11717/(53747712*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 1957/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1679/(5598720*epsilon**3) + 137/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","8779":"-203*f_3/(276480*epsilon) - 19*f_5/(51840*epsilon) - pi**4/(4147200*epsilon) + 2945323/(3224862720*epsilon) - 7*f_3/(69120*epsilon**2) + pi**4/(3110400*epsilon**2) + 51529/(268738560*epsilon**2) + 17*f_3/(51840*epsilon**3) - 23563/(67184640*epsilon**3) - 367/(1866240*epsilon**4) + 11/(31104*epsilon**5) - 1/(7776*epsilon**6)","8780":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(388800*epsilon) + 313*f_3/(155520*epsilon) - 83*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","8781":"1859/(89579520*epsilon) + 617/(1399680*epsilon**2) + 301/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","8782":"271*f_3/(311040*epsilon) - f_5/(25920*epsilon) + 331/(3732480*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 199/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","8783":"5*f_3**2/(10368*epsilon) + 1681*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 4091/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 121/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8784":"-157*f_3/(373248*epsilon) + f_5/(34560*epsilon) - 26683/(201553920*epsilon) + 29*pi**4/(18662400*epsilon) + 29*f_3/(155520*epsilon**2) - 54233/(100776960*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 40627/(26873856*epsilon**3) - 4009/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","8785":"-271*f_3/(933120*epsilon) - f_5/(311040*epsilon) - 6599/(25194240*epsilon) + 7*pi**4/(4665600*epsilon) + 7*f_3/(38880*epsilon**2) - 11041/(20155392*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 203999/(134369280*epsilon**3) - 4009/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","8786":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","8787":"-1327*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(37324800*epsilon) + 199429/(268738560*epsilon) + 13*f_3/(311040*epsilon**2) + 17453/(26873856*epsilon**2) - 23983/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","8788":"-103*f_3/(311040*epsilon) + 1931/(89579520*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 901/(2799360*epsilon**2) + 373/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","8789":"-7*f_3**2/(103680*epsilon) + 3851*f_3/(3732480*epsilon) + f_5/(720*epsilon) - 4633/(2239488*epsilon) - pi**6/(1399680*epsilon) - 13*pi**4/(6220800*epsilon) + 649*f_3/(622080*epsilon**2) - 31*f_5/(51840*epsilon**2) - 397/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","8790":"-11*f_3**2/(311040*epsilon) - 3989*f_3/(3732480*epsilon) + 7*f_5/(34560*epsilon) - pi**6/(58786560*epsilon) + 25973/(89579520*epsilon) + 7*pi**4/(874800*epsilon) + 197*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 9631/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 437/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","8791":"-29*f_3/(103680*epsilon) - 7*f_5/(34560*epsilon) + pi**4/(1036800*epsilon) + 6049/(29859840*epsilon) - 23*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 2279/(22394880*epsilon**2) + f_3/(2160*epsilon**3) + 71/(2985984*epsilon**3) + 49/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","8792":"-23*f_3**2/(25920*epsilon) - 169*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 101*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 59*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8793":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","8794":"-f_3**2/(320*epsilon) + 16979*f_3/(622080*epsilon) + 181*f_5/(17280*epsilon) - 52055/(1119744*epsilon) + 29*pi**4/(1244160*epsilon) + pi**6/(272160*epsilon) - 137*f_3/(17280*epsilon**2) - 13*f_5/(1440*epsilon**2) - pi**4/(20736*epsilon**2) + 9757/(373248*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 1867/(311040*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","8795":"-3151*f_3/(2799360*epsilon) - 7*f_5/(155520*epsilon) + 11*pi**4/(5598720*epsilon) + 334553/(403107840*epsilon) + 11*f_3/(46656*epsilon**2) - pi**4/(4665600*epsilon**2) + 254081/(403107840*epsilon**2) - f_3/(38880*epsilon**3) + 1391/(1244160*epsilon**3) - 1571/(699840*epsilon**4) + 31/(25920*epsilon**5) - 1/(3888*epsilon**6)","8796":"-29*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1079*f_3/(51840*epsilon) - 59*f_5/(2880*epsilon) + 599*f_7/(17280*epsilon) - 86657/(1866240*epsilon) - 7*pi**4/(518400*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 23*f_3/(2160*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(21600*epsilon**2) + 19/(1215*epsilon**2) + f_3/(180*epsilon**3) - f_5/(54*epsilon**3) + 1/(54*epsilon**3) - 1/(135*epsilon**4)","8797":"-199*f_3**2/(12960*epsilon) - 3929*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 3889*f_5/(25920*epsilon) - 293*f_7/(5760*epsilon) + pi**6/(979776*epsilon) + 83*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 397*f_3/(6480*epsilon**2) - 29*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8798":"-f_3**2/(51840*epsilon) + 69733*f_3/(8398080*epsilon) + 427*f_5/(466560*epsilon) - 3811*pi**4/(167961600*epsilon) - 53473/(25194240*epsilon) - pi**6/(9797760*epsilon) - 3811*f_3/(1399680*epsilon**2) - 7*f_5/(77760*epsilon**2) + 61*pi**4/(13996800*epsilon**2) + 641/(839808*epsilon**2) + 61*f_3/(116640*epsilon**3) - 11/(69984*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","8799":"151*f_3**2/(17280*epsilon) - 113*f_3/(62208*epsilon) + 2947*f_5/(51840*epsilon) - 49*f_7/(768*epsilon) - 19*pi**6/(3265920*epsilon) - 61/(466560*epsilon) + 5*pi**4/(248832*epsilon) - 107*f_3/(20736*epsilon**2) + 43*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 877/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8800":"7*f_3**2/(17280*epsilon) + 4691*f_3/(622080*epsilon) + 119*f_5/(10368*epsilon) - 49*f_7/(1920*epsilon) - 627457/(44789760*epsilon) + pi**4/(24300*epsilon) + pi**6/(233280*epsilon) + 2*f_3/(405*epsilon**2) + 31*f_5/(8640*epsilon**2) - 5509/(933120*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 1679/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","8801":"-139*f_3/(51840*epsilon) - 247*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 366203/(33592320*epsilon) + pi**4/(43200*epsilon) + f_3/(360*epsilon**2) - pi**4/(86400*epsilon**2) + 275521/(44789760*epsilon**2) - f_3/(720*epsilon**3) + 1891/(373248*epsilon**3) - 283/(62208*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8802":"f_3**2/(51840*epsilon) - 41159*f_3/(4199040*epsilon) - 7*f_5/(7290*epsilon) + pi**6/(9797760*epsilon) + 839*pi**4/(33592320*epsilon) + 431543/(26873856*epsilon) + 839*f_3/(279936*epsilon**2) + 7*f_5/(77760*epsilon**2) - 89699/(8398080*epsilon**2) - pi**4/(218700*epsilon**2) - 2*f_3/(3645*epsilon**3) + pi**4/(2332800*epsilon**3) + 1459/(466560*epsilon**3) + f_3/(19440*epsilon**4) - 13/(23328*epsilon**4) + 1/(19440*epsilon**5)","8803":"3481*f_3/(1399680*epsilon) + 7*f_5/(77760*epsilon) - 29*pi**4/(6998400*epsilon) + 22811/(4199040*epsilon) - 29*f_3/(58320*epsilon**2) - 2911/(1399680*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 13/(29160*epsilon**3) - 1/(19440*epsilon**4)","8804":"f_3**2/(51840*epsilon) - 10283*f_3/(1049760*epsilon) - 7*f_5/(7290*epsilon) + pi**6/(9797760*epsilon) + 839*pi**4/(33592320*epsilon) + 1893547/(134369280*epsilon) + 839*f_3/(279936*epsilon**2) + 7*f_5/(77760*epsilon**2) - 86513/(8398080*epsilon**2) - pi**4/(218700*epsilon**2) - 2*f_3/(3645*epsilon**3) + pi**4/(2332800*epsilon**3) + 1441/(466560*epsilon**3) + f_3/(19440*epsilon**4) - 13/(23328*epsilon**4) + 1/(19440*epsilon**5)","8805":"-181*f_3**2/(12960*epsilon) - 4217*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 379*f_5/(25920*epsilon) + 803*f_7/(8640*epsilon) + pi**6/(979776*epsilon) + 83*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 397*f_3/(6480*epsilon**2) - 29*f_5/(324*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","8806":"17*f_3**2/(144*epsilon) + f_3*f_5/(20*epsilon) + 19*f_3/(216*epsilon) - 9*f_3_5/(80*epsilon) + 419*f_5/(864*epsilon) - 3283*f_7/(3840*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) + 1/(144*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","8807":"3811*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 5455/(629856*epsilon) - 61*pi**4/(55987200*epsilon) - 61*f_3/(466560*epsilon**2) + pi**4/(9331200*epsilon**2) + 1622393/(403107840*epsilon**2) + f_3/(77760*epsilon**3) + 683/(373248*epsilon**3) - 1135/(559872*epsilon**4) + 1/(1440*epsilon**5) - 1/(9720*epsilon**6)","8808":"-29*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1079*f_3/(51840*epsilon) - 377*f_5/(8640*epsilon) + 599*f_7/(17280*epsilon) - 55337/(1866240*epsilon) - 7*pi**4/(518400*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 23*f_3/(2160*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(21600*epsilon**2) + 259/(19440*epsilon**2) + f_3/(180*epsilon**3) - f_5/(54*epsilon**3) + 1/(54*epsilon**3) - 1/(135*epsilon**4)","8809":"-2207*f_3/(207360*epsilon) - 97*f_5/(6912*epsilon) + 49*f_7/(1920*epsilon) - 90577/(16796160*epsilon) + 23*pi**4/(691200*epsilon) + 23*f_3/(5760*epsilon**2) - pi**4/(69120*epsilon**2) + 192217/(44789760*epsilon**2) - f_3/(576*epsilon**3) + 2071/(373248*epsilon**3) - 1451/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8810":"121*f_3**2/(2160*epsilon) + f_3*f_5/(60*epsilon) - 83*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + f_5/(12*epsilon) - 5047*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8811":"31*f_3**2/(3240*epsilon) - 881*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) - 269*f_5/(5184*epsilon) + 241*f_7/(6912*epsilon) - 13*pi**4/(777600*epsilon) - pi**6/(979776*epsilon) + 4219/(155520*epsilon) - 13*f_3**2/(1080*epsilon**2) - 181*f_3/(25920*epsilon**2) + 49*f_5/(648*epsilon**2) - 3257/(103680*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8812":"f_3**2/(270*epsilon) - 3223*f_3/(373248*epsilon) - 7*f_5/(810*epsilon) - 31*pi**6/(3265920*epsilon) + 49*pi**4/(1244160*epsilon) + 55337/(5598720*epsilon) + 31*f_3/(7776*epsilon**2) + 2*f_5/(135*epsilon**2) - 259/(58320*epsilon**2) - 31*pi**4/(777600*epsilon**2) + f_3/(120*epsilon**3) - 1/(162*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 1/(405*epsilon**4)","8813":"41*f_3**2/(720*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 2681*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8814":"59*f_3**2/(12960*epsilon) - 7*f_3/(1728*epsilon) + pi**4*f_3/(64800*epsilon) - 293*f_5/(5184*epsilon) + 299*f_7/(8640*epsilon) - 5*pi**4/(31104*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 25*f_3/(1296*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8815":"13*f_3**2/(720*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7903*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8816":"79*f_3**2/(12960*epsilon) + 23*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 149*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8817":"13*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 49*f_5/(648*epsilon) - 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8818":"7*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 73*f_5/(2592*epsilon) + 1603*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8819":"19*f_3**2/(2430*epsilon) - pi**4*f_3/(77760*epsilon) + 1553*f_3/(51840*epsilon) - 62*f_5/(1215*epsilon) - 19*f_7/(2592*epsilon) - 311*pi**4/(4665600*epsilon) + 25*pi**6/(1469664*epsilon) - f_3**2/(1296*epsilon**2) - 311*f_3/(38880*epsilon**2) + 25*f_5/(1944*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8820":"-131*f_3**2/(12960*epsilon) + pi**4*f_3/(12960*epsilon) + 2869*f_3/(51840*epsilon) - 1069*f_5/(25920*epsilon) - f_7/(216*epsilon) - 19*pi**6/(979776*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8821":"13*f_3**2/(120*epsilon) - f_3*f_5/(10*epsilon) - 3*f_3/(80*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(18*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8822":"-11*f_3**2/(240*epsilon) + f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 223*f_5/(2592*epsilon) + 5299*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8823":"-23*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 137*f_5/(2592*epsilon) + 4109*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8824":"f_3**2/(80*epsilon) - 7*f_3*f_5/(120*epsilon) - 461*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 49*f_5/(864*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8825":"181*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 277*f_3/(10368*epsilon) + 37*f_5/(1440*epsilon) - 403*f_7/(6912*epsilon) - 13*pi**6/(244944*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 421*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8826":"241*f_3**2/(6480*epsilon) - 3*f_3/(64*epsilon) - pi**4*f_3/(8100*epsilon) - 203*f_5/(5184*epsilon) + 377*f_7/(34560*epsilon) - 43*pi**4/(155520*epsilon) + 67*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 43*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","8827":"-179*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 3809*f_3/(51840*epsilon) - 457*f_5/(12960*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8828":"-f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 115*f_5/(2592*epsilon) - 721*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8829":"13*f_3**2/(5760*epsilon) - 2953*f_3/(622080*epsilon) - 43*f_5/(17280*epsilon) - pi**6/(544320*epsilon) + pi**4/(622080*epsilon) + 314737/(44789760*epsilon) + f_3/(5184*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(57600*epsilon**2) + 85/(23328*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 1039/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","8830":"-43*f_3/(11520*epsilon) - 7*f_5/(17280*epsilon) + 23*pi**4/(3110400*epsilon) + 63203/(33592320*epsilon) + 23*f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 75899/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 13073/(3732480*epsilon**3) - 1219/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","8831":"47*f_3**2/(432*epsilon) - f_3*f_5/(40*epsilon) - 101*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 61*f_5/(432*epsilon) - 847*f_7/(3840*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8832":"-f_3**2/(270*epsilon) + 2479*f_3/(373248*epsilon) - 89*f_5/(12960*epsilon) - 12901/(1119744*epsilon) - pi**4/(6220800*epsilon) + 31*pi**6/(3265920*epsilon) + 937*f_3/(155520*epsilon**2) + f_5/(135*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","8833":"-31*f_3**2/(8640*epsilon) - 103*f_3/(51840*epsilon) + 239*f_5/(25920*epsilon) - 5*pi**6/(653184*epsilon) + 13727/(14929920*epsilon) + 71*pi**4/(1036800*epsilon) + 331*f_3/(17280*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(11520*epsilon**2) - 4379/(622080*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 49/(5184*epsilon**3) + f_3/(360*epsilon**4) - 5/(864*epsilon**4) + 1/(720*epsilon**5)","8834":"-19*f_3**2/(2592*epsilon) + pi**4*f_3/(32400*epsilon) + 769*f_3/(51840*epsilon) + 29*f_5/(1080*epsilon) - 797*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8835":"19*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1141*f_3/(51840*epsilon) - 53*f_5/(1620*epsilon) - f_7/(72*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","8836":"1427707/(201553920*epsilon) - 3347263/(403107840*epsilon**2) + 108397/(22394880*epsilon**3) - 1685/(1119744*epsilon**4) + 43/(155520*epsilon**5) - 1/(38880*epsilon**6)","8837":"-13*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 239*f_3/(6480*epsilon) - 799*f_5/(12960*epsilon) - 359*f_7/(17280*epsilon) - 17*pi**4/(155520*epsilon) + 1645/(124416*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 17*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 53/(12960*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(288*epsilon**3) - 1/(720*epsilon**4)","8838":"19*f_3**2/(17280*epsilon) + 659*f_3/(311040*epsilon) + 517*f_5/(51840*epsilon) - 19*pi**6/(3265920*epsilon) - 1681/(466560*epsilon) - 19*pi**4/(6220800*epsilon) - 823*f_3/(103680*epsilon**2) + 43*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 233/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","8839":"-f_3**2/(51840*epsilon) + 71713*f_3/(8398080*epsilon) + 427*f_5/(466560*epsilon) - 3847*pi**4/(167961600*epsilon) - 187/(157464*epsilon) - pi**6/(9797760*epsilon) - 3847*f_3/(1399680*epsilon**2) - 7*f_5/(77760*epsilon**2) + 61*pi**4/(13996800*epsilon**2) + 2323/(4199040*epsilon**2) + 61*f_3/(116640*epsilon**3) - 23/(174960*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","8840":"-f_3**2/(2160*epsilon) - 283*f_3/(19440*epsilon) + pi**4*f_3/(10800*epsilon) + f_5/(270*epsilon) - 7*f_7/(240*epsilon) - 17*pi**4/(777600*epsilon) + 1763/(116640*epsilon) + f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) - pi**4/(64800*epsilon**2) + 7/(1080*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","8841":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1573*f_3/(51840*epsilon) - 61*f_5/(3240*epsilon) - 13*f_7/(432*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","8842":"-2207*f_3/(207360*epsilon) - 97*f_5/(6912*epsilon) + 49*f_7/(1920*epsilon) - 90577/(16796160*epsilon) + 23*pi**4/(691200*epsilon) + 23*f_3/(5760*epsilon**2) - pi**4/(69120*epsilon**2) + 192217/(44789760*epsilon**2) - f_3/(576*epsilon**3) + 2071/(373248*epsilon**3) - 1451/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","8843":"13*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 3911*f_3/(51840*epsilon) - 145*f_5/(1296*epsilon) - 61*f_7/(8640*epsilon) - 13*pi**6/(979776*epsilon) + 31*pi**4/(388800*epsilon) + 6559/(155520*epsilon) + f_3**2/(540*epsilon**2) - 1681*f_3/(25920*epsilon**2) + 79*f_5/(648*epsilon**2) - 709/(20736*epsilon**2) - pi**6/(40824*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 1/(72*epsilon**3) - 1/(360*epsilon**4)","8844":"-5*f_3/(13824*epsilon) + f_5/(1152*epsilon) - 23*pi**4/(6220800*epsilon) - 2909/(17915904*epsilon) - 23*f_3/(51840*epsilon**2) - 7793/(22394880*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1387/(1866240*epsilon**3) - 5/(3456*epsilon**4) - 23/(12960*epsilon**5) + 1/(216*epsilon**6)","8845":"f_3**2/(2592*epsilon) - 713*f_3/(622080*epsilon) + 13*f_5/(207360*epsilon) - 7*pi**4/(3110400*epsilon) + 17783/(179159040*epsilon) + pi**6/(979776*epsilon) - 161*f_3/(207360*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 2393/(2799360*epsilon**2) + f_3/(2160*epsilon**3) + 1307/(3732480*epsilon**3) - 181/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","8846":"19*f_3/(933120*epsilon) - f_5/(20736*epsilon) - 45301/(4837294080*epsilon) + 17*pi**4/(27993600*epsilon) - f_3/(23328*epsilon**2) + pi**4/(9331200*epsilon**2) + 197/(10077696*epsilon**2) + f_3/(77760*epsilon**3) - 1069/(11197440*epsilon**3) + 13/(69984*epsilon**4) - 37/(233280*epsilon**5) + 1/(19440*epsilon**6)","8847":"11*f_3**2/(25920*epsilon) - 247*f_3/(311040*epsilon) - 71*f_5/(51840*epsilon) - 23*pi**4/(3110400*epsilon) + pi**6/(1959552*epsilon) + 13679/(5598720*epsilon) - 271*f_3/(155520*epsilon**2) + 7*f_5/(6480*epsilon**2) - 113/(138240*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 361/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","8848":"-13*f_3**2/(360*epsilon) - 3*f_3*f_5/(80*epsilon) - f_3/(16*epsilon) + 3*f_3_5/(80*epsilon) - 95*f_5/(432*epsilon) + 4753*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","8849":"133*f_3**2/(1080*epsilon) - 5*f_3*f_5/(108*epsilon) + 223*f_5/(1296*epsilon) - 8309*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8850":"f_3**2/(15*epsilon) + f_3*f_5/(60*epsilon) - 43*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 443*f_5/(2592*epsilon) - 8743*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8851":"-11*f_3**2/(240*epsilon) + f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 223*f_5/(2592*epsilon) + 5299*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8852":"f_3**2/(45*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(540*epsilon) - 65*f_5/(1296*epsilon) - 49*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8853":"7*f_3**2/(80*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4333*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","8854":"-47*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 11*f_3/(270*epsilon) - 7*f_5/(108*epsilon) + 49*f_7/(480*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8855":"f_3**2/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(540*epsilon) - 13*f_5/(648*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8856":"71*f_3**2/(6480*epsilon) - 53*f_3/(5760*epsilon) - pi**4*f_3/(16200*epsilon) + 391*f_5/(25920*epsilon) + 71*f_7/(34560*epsilon) - 7*pi**6/(139968*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 391*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8857":"13*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) - 161*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 19*f_5/(864*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","8858":"-11*f_3**2/(240*epsilon) + 13*f_3/(540*epsilon) + pi**4*f_3/(3600*epsilon) - f_5/(216*epsilon) + 7*f_7/(240*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","8859":"11*f_3**2/(2880*epsilon) - 14249*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 53*pi**4/(6220800*epsilon) + 10073/(5598720*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 13/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","8860":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 7*f_5/(648*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","8861":"-103*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 809*f_3/(25920*epsilon) - 377*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) - 227/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","8862":"91*f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 49*f_5/(1296*epsilon) - 4823*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","8863":"-59*f_3**2/(720*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 103*f_5/(2592*epsilon) + 917*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","8864":"-f_3**2/(360*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 911*f_5/(2592*epsilon) - 1477*f_7/(3840*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8865":"f_3**2/(96*epsilon) - 1937*f_3/(124416*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(1920*epsilon) - 14737/(7464960*epsilon) + 523*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 523*f_3/(51840*epsilon**2) - 1057/(207360*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 127/(17280*epsilon**3) - 13/(4320*epsilon**4)","8866":"-1349*f_3/(1866240*epsilon) - 7*f_5/(311040*epsilon) - 554881/(241864704*epsilon) + 59*pi**4/(55987200*epsilon) + 71*f_3/(466560*epsilon**2) - pi**4/(9331200*epsilon**2) + 3685211/(1209323520*epsilon**2) - f_3/(77760*epsilon**3) - 29263/(12597120*epsilon**3) + 197/(186624*epsilon**4) - 97/(349920*epsilon**5) + 1/(29160*epsilon**6)","8867":"91*f_3**2/(12960*epsilon) - 823*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2741*f_5/(25920*epsilon) - 1361*f_7/(17280*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8868":"-19*f_3**2/(5760*epsilon) + 5905*f_3/(746496*epsilon) + 77*f_5/(103680*epsilon) - 30917/(4976640*epsilon) - 7*pi**4/(1382400*epsilon) + pi**6/(1088640*epsilon) - 253*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) - 3427/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 5041/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8869":"f_3**2/(103680*epsilon) - 50827*f_3/(16796160*epsilon) - 77*f_5/(186624*epsilon) - 47137/(134369280*epsilon) + pi**6/(19595520*epsilon) + 3151*pi**4/(335923200*epsilon) + 3151*f_3/(2799360*epsilon**2) + 7*f_5/(155520*epsilon**2) - 209149/(134369280*epsilon**2) - 11*pi**4/(5598720*epsilon**2) - 11*f_3/(46656*epsilon**3) + pi**4/(4665600*epsilon**3) + 3667/(1866240*epsilon**3) + f_3/(38880*epsilon**4) - 839/(933120*epsilon**4) + 7/(38880*epsilon**5)","8870":"19*f_3**2/(5760*epsilon) - 4693*f_3/(746496*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 11*pi**4/(12441600*epsilon) + 947/(186624*epsilon) - 907*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(3110400*epsilon**2) + 32551/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 581/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","8871":"-13*f_3**2/(34560*epsilon) + 3349*f_3/(1244160*epsilon) - 119*f_5/(103680*epsilon) - 14147/(17915904*epsilon) + 23*pi**4/(9331200*epsilon) + pi**6/(2177280*epsilon) - 11*f_3/(2304*epsilon**2) - 7*f_5/(17280*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 34091/(14929920*epsilon**2) + 19*f_3/(12960*epsilon**3) - 71/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 193/(103680*epsilon**4) - 1/(2160*epsilon**5)","8872":"-109*f_3/(69120*epsilon) - 7*f_5/(103680*epsilon) - 915133/(806215680*epsilon) + pi**4/(373248*epsilon) + 5*f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 458867/(403107840*epsilon**2) - f_3/(25920*epsilon**3) + 20887/(8398080*epsilon**3) - 3833/(933120*epsilon**4) + 133/(58320*epsilon**5) - 1/(1944*epsilon**6)","8873":"-f_3**2/(160*epsilon) + pi**4*f_3/(21600*epsilon) + 1169*f_3/(207360*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) + 457/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 23/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8874":"17*f_3/(11520*epsilon) - 7*f_5/(2880*epsilon) - 119/(829440*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 85/(20736*epsilon**2) - f_3/(720*epsilon**3) + 47/(17280*epsilon**3) - 1/(360*epsilon**4)","8875":"-f_3**2/(160*epsilon) + pi**4*f_3/(21600*epsilon) + 1409*f_3/(207360*epsilon) - 29*f_5/(5760*epsilon) - 23*pi**4/(414720*epsilon) + 667/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 11/(5760*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8876":"-13*f_3**2/(11520*epsilon) + 1771*f_3/(1244160*epsilon) - 7*f_5/(3456*epsilon) - 24103/(14929920*epsilon) + pi**6/(725760*epsilon) + 17*pi**4/(1036800*epsilon) + 17*f_3/(8640*epsilon**2) + 7*f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 881/(1658880*epsilon**2) - f_3/(864*epsilon**3) + pi**4/(172800*epsilon**3) + 43/(41472*epsilon**3) + f_3/(1440*epsilon**4) - 73/(11520*epsilon**4) + 7/(1440*epsilon**5)","8877":"f_3**2/(34560*epsilon) - 6209*f_3/(2799360*epsilon) - 7*f_5/(9720*epsilon) - 21551/(29859840*epsilon) + pi**6/(6531840*epsilon) + 439*pi**4/(37324800*epsilon) - 1723*f_3/(933120*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(291600*epsilon**2) + 99491/(44789760*epsilon**2) + 43*f_3/(12960*epsilon**3) - 2143/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 25/(6912*epsilon**4) - 13/(12960*epsilon**5)","8878":"f_3**2/(8640*epsilon) + 1991*f_3/(103680*epsilon) + 1871*f_5/(51840*epsilon) - 49*f_7/(960*epsilon) - 7*pi**4/(194400*epsilon) - pi**6/(653184*epsilon) - 19319/(26873856*epsilon) + 41*f_3/(2592*epsilon**2) - f_5/(864*epsilon**2) - 586981/(44789760*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 84439/(7464960*epsilon**3) - 2869/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","8879":"f_3**2/(34560*epsilon) - 6209*f_3/(2799360*epsilon) - 7*f_5/(9720*epsilon) - 21551/(29859840*epsilon) + pi**6/(6531840*epsilon) + 439*pi**4/(37324800*epsilon) - 1723*f_3/(933120*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(291600*epsilon**2) + 99491/(44789760*epsilon**2) + 43*f_3/(12960*epsilon**3) - 2143/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 25/(6912*epsilon**4) - 13/(12960*epsilon**5)","8880":"f_3**2/(11520*epsilon) + 2749*f_3/(1244160*epsilon) - 119*f_5/(103680*epsilon) - 85387/(89579520*epsilon) + 23*pi**4/(9331200*epsilon) + pi**6/(2177280*epsilon) - 11*f_3/(2304*epsilon**2) - 7*f_5/(17280*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 27323/(14929920*epsilon**2) + 19*f_3/(12960*epsilon**3) - 67/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 193/(103680*epsilon**4) - 1/(2160*epsilon**5)","8881":"f_3**2/(4320*epsilon) - 5921*f_3/(7464960*epsilon) + 19*f_5/(77760*epsilon) - 7325/(26873856*epsilon) + pi**6/(4354560*epsilon) + 227*pi**4/(44789760*epsilon) - 11*f_3/(19440*epsilon**2) - f_5/(3240*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 5897/(7464960*epsilon**2) + 37*f_3/(38880*epsilon**3) - 1283/(622080*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(1620*epsilon**4) + 287/(155520*epsilon**4) - 7/(12960*epsilon**5)","8882":"-f_3**2/(810*epsilon) - 293*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 73*f_5/(6480*epsilon) + f_7/(72*epsilon) - 7369/(466560*epsilon) - pi**6/(489888*epsilon) + pi**4/(129600*epsilon) - f_3**2/(2160*epsilon**2) - 97*f_3/(8640*epsilon**2) + 101*f_5/(2592*epsilon**2) - 7831/(311040*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(360*epsilon**3) - 7*f_5/(108*epsilon**3) + 19/(432*epsilon**3) - 13/(1080*epsilon**4)","8883":"-f_3**2/(51840*epsilon) + 69733*f_3/(8398080*epsilon) + 427*f_5/(466560*epsilon) - 3811*pi**4/(167961600*epsilon) - 53473/(25194240*epsilon) - pi**6/(9797760*epsilon) - 3811*f_3/(1399680*epsilon**2) - 7*f_5/(77760*epsilon**2) + 61*pi**4/(13996800*epsilon**2) + 641/(839808*epsilon**2) + 61*f_3/(116640*epsilon**3) - 11/(69984*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","8884":"-47*f_3**2/(17280*epsilon) + 377*f_3/(186624*epsilon) + f_5/(1440*epsilon) - 13*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 127*f_3/(62208*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","8885":"f_3**2/(4320*epsilon) - 47*f_3/(6912*epsilon) + 23*f_5/(6480*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) - pi**4/(129600*epsilon) - 38389/(134369280*epsilon) + 31*f_3/(4320*epsilon**2) - f_5/(432*epsilon**2) - 67519/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) - 17*f_3/(1440*epsilon**3) + 74239/(7464960*epsilon**3) - 2939/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","8886":"-f_3**2/(720*epsilon) + 21641*f_3/(3732480*epsilon) - 41*f_5/(12960*epsilon) - 19*pi**4/(1382400*epsilon) - pi**6/(725760*epsilon) + 5539/(4976640*epsilon) + 71*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) - 19843/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 4177/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8887":"f_3**2/(576*epsilon) - pi**4*f_3/(43200*epsilon) - 25*f_3/(41472*epsilon) - 7*f_5/(1920*epsilon) + 977/(1658880*epsilon) + 7*pi**4/(230400*epsilon) - f_3**2/(720*epsilon**2) + 7*f_3/(1920*epsilon**2) - pi**4/(57600*epsilon**2) + 1/(640*epsilon**2) - f_3/(480*epsilon**3) + 61/(17280*epsilon**3) - 11/(2880*epsilon**4)","8888":"-13*f_3**2/(11520*epsilon) - 329*f_3/(622080*epsilon) + 7*f_5/(3840*epsilon) - 1183/(995328*epsilon) + 163*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) + 451*f_3/(207360*epsilon**2) - 7*f_5/(1920*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 487/(1244160*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1709/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","8889":"-4177*f_3/(2799360*epsilon) - 7*f_5/(155520*epsilon) + pi**4/(437400*epsilon) + 2468723/(403107840*epsilon) + f_3/(3645*epsilon**2) - 3691747/(403107840*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) + 22337/(4478976*epsilon**3) - 8497/(5598720*epsilon**4) + 43/(155520*epsilon**5) - 1/(38880*epsilon**6)","8890":"-f_3**2/(160*epsilon) + 689*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) + 7*f_5/(1920*epsilon) - 23*pi**4/(414720*epsilon) + 397/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 1/(5760*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8891":"f_3**2/(3840*epsilon) - 1229*f_3/(622080*epsilon) + 7*f_5/(3840*epsilon) - 20237/(4976640*epsilon) + 163*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) + 451*f_3/(207360*epsilon**2) - 7*f_5/(1920*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 2213/(1244160*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1349/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","8892":"73*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 997/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 1/(2239488*epsilon**2) + f_3/(77760*epsilon**3) + 197/(44789760*epsilon**3) + 137/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","8893":"259*f_3/(22394880*epsilon) - f_5/(41472*epsilon) + 401/(119439360*epsilon) + pi**4/(8957952*epsilon) - 17*f_3/(1866240*epsilon**2) - 1/(29859840*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 1/(7464960*epsilon**3) + 61/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","8894":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","8895":"-149*f_3/(22394880*epsilon) + 11*pi**4/(223948800*epsilon) + 909391/(87071293440*epsilon) + 11*f_3/(1866240*epsilon**2) + 2101/(3627970560*epsilon**2) - 89/(13436928*epsilon**3) - 301/(25194240*epsilon**4) + 41/(1399680*epsilon**5) - 1/(69984*epsilon**6)","8896":"-1603*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) + 17*pi**4/(895795200*epsilon) + 1552621/(174142586880*epsilon) + 17*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 9317/(3627970560*epsilon**2) - f_3/(1866240*epsilon**3) - 29/(44789760*epsilon**3) - 59/(6298560*epsilon**4) + 41/(2799360*epsilon**5) - 1/(139968*epsilon**6)","8897":"-1603*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) + 17*pi**4/(895795200*epsilon) + 1552621/(174142586880*epsilon) + 17*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 9317/(3627970560*epsilon**2) - f_3/(1866240*epsilon**3) - 29/(44789760*epsilon**3) - 59/(6298560*epsilon**4) + 41/(2799360*epsilon**5) - 1/(139968*epsilon**6)","8898":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","8899":"-79*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 5131/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 41/(14929920*epsilon**2) + f_3/(51840*epsilon**3) + 149/(44789760*epsilon**3) + 13/(4478976*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","8900":"f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 127*f_3/(155520*epsilon) - 299*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 517/(311040*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) - 1/(1728*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8901":"f_3**2/(2880*epsilon) - pi**4*f_3/(388800*epsilon) + 991*f_3/(155520*epsilon) - 179*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(217728*epsilon) + 31/(62208*epsilon) + 49*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 49*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) - 7/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","8902":"f_3**2/(8640*epsilon) - pi**4*f_3/(388800*epsilon) + 233*f_3/(103680*epsilon) - 271*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 50777/(11197440*epsilon) - pi**6/(653184*epsilon) + 13*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 13*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 737/(311040*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(648*epsilon**3) - 37/(15552*epsilon**3) + 19/(6480*epsilon**4)","8903":"-5*f_3/(41472*epsilon) + pi**4/(1866240*epsilon) + 101251/(1612431360*epsilon) + f_3/(15552*epsilon**2) + 10781/(403107840*epsilon**2) + 1297/(33592320*epsilon**3) - 127/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","8904":"f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 1063*f_3/(311040*epsilon) + 19*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) + 41*pi**4/(3110400*epsilon) + pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) + 41*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8905":"f_3**2/(69120*epsilon) - 1583*f_3/(7464960*epsilon) + 11*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) - 1613/(22394880*epsilon) + 11*pi**4/(12441600*epsilon) - 253*f_3/(1244160*epsilon**2) - f_5/(11520*epsilon**2) - 2093/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","8906":"19*f_3**2/(34560*epsilon) - 6551*f_3/(22394880*epsilon) + 7*f_5/(23040*epsilon) - pi**6/(6531840*epsilon) - 103*pi**4/(74649600*epsilon) + 107503/(268738560*epsilon) - 103*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) - 5101/(44789760*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 83/(622080*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 247/(311040*epsilon**4) - 7/(12960*epsilon**5)","8907":"f_3**2/(17280*epsilon) - 1931*f_3/(7464960*epsilon) + 89*f_5/(103680*epsilon) - 409/(17915904*epsilon) + pi**6/(13063680*epsilon) + 59*pi**4/(74649600*epsilon) - 121*f_3/(207360*epsilon**2) - f_5/(1440*epsilon**2) + 3719/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","8908":"f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 1063*f_3/(311040*epsilon) + 19*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) + 41*pi**4/(3110400*epsilon) + pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) + 41*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8909":"-f_3**2/(480*epsilon) + 6715*f_3/(746496*epsilon) - 11*f_5/(12960*epsilon) - 107*pi**4/(4147200*epsilon) - 2201/(1658880*epsilon) - pi**6/(725760*epsilon) - 257*f_3/(77760*epsilon**2) + f_5/(540*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 3181/(1492992*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3349/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8910":"-f_3**2/(810*epsilon) - 293*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 73*f_5/(6480*epsilon) + f_7/(72*epsilon) - 7369/(466560*epsilon) - pi**6/(489888*epsilon) + pi**4/(129600*epsilon) - f_3**2/(2160*epsilon**2) - 97*f_3/(8640*epsilon**2) + 101*f_5/(2592*epsilon**2) - 7831/(311040*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(360*epsilon**3) - 7*f_5/(108*epsilon**3) + 19/(432*epsilon**3) - 13/(1080*epsilon**4)","8911":"f_3**2/(720*epsilon) + 397*f_3/(746496*epsilon) - 11*f_5/(12960*epsilon) - 13*pi**4/(460800*epsilon) - pi**6/(725760*epsilon) + 20707/(4976640*epsilon) - 199*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) + 265/(1492992*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3529/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","8912":"-f_3**2/(160*epsilon) + 809*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) + 967/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 13/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","8913":"7*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 143*f_3/(17280*epsilon) - 107*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8914":"f_3**2/(103680*epsilon) - 50827*f_3/(16796160*epsilon) - 77*f_5/(186624*epsilon) - 47137/(134369280*epsilon) + pi**6/(19595520*epsilon) + 3151*pi**4/(335923200*epsilon) + 3151*f_3/(2799360*epsilon**2) + 7*f_5/(155520*epsilon**2) - 209149/(134369280*epsilon**2) - 11*pi**4/(5598720*epsilon**2) - 11*f_3/(46656*epsilon**3) + pi**4/(4665600*epsilon**3) + 3667/(1866240*epsilon**3) + f_3/(38880*epsilon**4) - 839/(933120*epsilon**4) + 7/(38880*epsilon**5)","8915":"-13*f_3**2/(2592*epsilon) + pi**4*f_3/(32400*epsilon) + 191*f_3/(17280*epsilon) - 47*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8916":"-47*f_3**2/(17280*epsilon) - 8221*f_3/(2799360*epsilon) - 259*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 6577/(8398080*epsilon) + 1303*pi**4/(55987200*epsilon) + 1303*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 37*pi**4/(4665600*epsilon**2) - 197/(279936*epsilon**2) - 37*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 31/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","8917":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 193*f_3/(10368*epsilon) - 317*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - 5*pi**6/(489888*epsilon) - 119*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) - 119*f_3/(12960*epsilon**2) - 5*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8918":"-89*f_3**2/(19440*epsilon) - 341*f_3/(15552*epsilon) + pi**4*f_3/(77760*epsilon) + 313*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(91854*epsilon) + 139*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 139*f_3/(19440*epsilon**2) - 2*f_5/(243*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","8919":"-11*f_3**2/(17280*epsilon) - 4501*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 59*pi**4/(3110400*epsilon) + 650041/(44789760*epsilon) + 59*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) - 523/(466560*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 1219/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","8920":"29*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) + 41*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 227*f_5/(2592*epsilon) - 2009*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","8921":"-11*f_3**2/(311040*epsilon) + 1789*f_3/(3732480*epsilon) + 13*f_5/(38880*epsilon) - 120289/(67184640*epsilon) - pi**6/(58786560*epsilon) + 67*pi**4/(13996800*epsilon) + 67*f_3/(116640*epsilon**2) + f_5/(155520*epsilon**2) - 37007/(44789760*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 6109/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 67/(103680*epsilon**4) + 1/(8640*epsilon**5)","8922":"-f_3**2/(34560*epsilon) + 2209*f_3/(3732480*epsilon) + 127*f_5/(155520*epsilon) - 162031/(67184640*epsilon) - pi**6/(9797760*epsilon) + 131*pi**4/(27993600*epsilon) + 131*f_3/(233280*epsilon**2) - f_5/(17280*epsilon**2) - 39167/(44789760*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 6253/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 67/(103680*epsilon**4) + 1/(8640*epsilon**5)","8923":"f_3**2/(25920*epsilon) - 2527*f_3/(311040*epsilon) + pi**4*f_3/(77760*epsilon) + 467*f_5/(155520*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(279936*epsilon) - 7*pi**4/(777600*epsilon) + 40277/(3732480*epsilon) + f_3**2/(1296*epsilon**2) - 7*f_3/(2880*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1813/(622080*epsilon**2) + 11*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 113/(25920*epsilon**3) + 1/(1080*epsilon**4)","8924":"7*f_3**2/(12960*epsilon) - 571*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) - 373*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 11*pi**4/(1555200*epsilon) + 40277/(3732480*epsilon) + f_3**2/(3240*epsilon**2) - 13*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1813/(622080*epsilon**2) + 11*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 113/(25920*epsilon**3) + 1/(1080*epsilon**4)","8925":"7*f_3**2/(12960*epsilon) - 571*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) - 373*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 11*pi**4/(1555200*epsilon) + 40277/(3732480*epsilon) + f_3**2/(3240*epsilon**2) - 13*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1813/(622080*epsilon**2) + 11*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 113/(25920*epsilon**3) + 1/(1080*epsilon**4)","8926":"-11*f_3**2/(311040*epsilon) + 1789*f_3/(3732480*epsilon) + 13*f_5/(38880*epsilon) - 120289/(67184640*epsilon) - pi**6/(58786560*epsilon) + 67*pi**4/(13996800*epsilon) + 67*f_3/(116640*epsilon**2) + f_5/(155520*epsilon**2) - 37007/(44789760*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 6109/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 67/(103680*epsilon**4) + 1/(8640*epsilon**5)","8927":"1699*f_3/(11197440*epsilon) + f_5/(311040*epsilon) - pi**4/(111974400*epsilon) + 921287/(3627970560*epsilon) - 13*f_3/(155520*epsilon**2) - 729079/(2418647040*epsilon**2) + pi**4/(13996800*epsilon**2) + f_3/(116640*epsilon**3) + 6647/(26873856*epsilon**3) - 821/(6718464*epsilon**4) + 19/(559872*epsilon**5) - 1/(233280*epsilon**6)","8928":"3861031/(7255941120*epsilon) - 233159/(483729408*epsilon**2) + 39139/(134369280*epsilon**3) - 4249/(33592320*epsilon**4) + 19/(559872*epsilon**5) - 1/(233280*epsilon**6)","8929":"-7*f_3**2/(51840*epsilon) + 7873*f_3/(22394880*epsilon) + 11*f_5/(34560*epsilon) - 132521/(268738560*epsilon) - pi**6/(39191040*epsilon) + 193*pi**4/(223948800*epsilon) + 133*f_3/(622080*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(414720*epsilon**2) - 263/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + pi**4/(1555200*epsilon**3) + 281/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","8930":"-73*f_3**2/(311040*epsilon) + 10753*f_3/(22394880*epsilon) + 101*f_5/(207360*epsilon) - 212009/(268738560*epsilon) + pi**6/(58786560*epsilon) + 223*pi**4/(223948800*epsilon) + 83*f_3/(622080*epsilon**2) - 49*f_5/(155520*epsilon**2) - pi**4/(414720*epsilon**2) + 1303/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + pi**4/(1555200*epsilon**3) + 221/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","8931":"383923/(3627970560*epsilon) - 319543/(2418647040*epsilon**2) + 3161/(26873856*epsilon**3) - 2401/(33592320*epsilon**4) + 73/(2799360*epsilon**5) - 1/(233280*epsilon**6)","8932":"673*f_3/(11197440*epsilon) - f_5/(311040*epsilon) - 73*pi**4/(335923200*epsilon) + 97447/(725594112*epsilon) - 73*f_3/(2799360*epsilon**2) - 245563/(1209323520*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 14053/(67184640*epsilon**3) - 2329/(16796160*epsilon**4) + 73/(1399680*epsilon**5) - 1/(116640*epsilon**6)","8933":"-11*f_3**2/(6480*epsilon) + 49*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 277*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 47*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 47*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","8934":"-f_3**2/(2880*epsilon) - pi**4*f_3/(194400*epsilon) + 643*f_3/(311040*epsilon) - 157*f_5/(19440*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8935":"f_3**2/(576*epsilon) - pi**4*f_3/(77760*epsilon) + 1387*f_3/(311040*epsilon) - 1721*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","8936":"10997/(16796160*epsilon) - 5077/(11197440*epsilon**2) - 1/(38880*epsilon**3) + 41/(77760*epsilon**4) - 1/(3240*epsilon**5)","8937":"-f_3**2/(51840*epsilon) - 5839*f_3/(3732480*epsilon) + 7*f_5/(34560*epsilon) + pi**6/(9797760*epsilon) + 47*pi**4/(7464960*epsilon) + 1907/(2239488*epsilon) + 47*f_3/(20736*epsilon**2) - 19*f_5/(25920*epsilon**2) - 65/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8938":"-89*f_3**2/(51840*epsilon) - 18943*f_3/(3732480*epsilon) + 721*f_5/(103680*epsilon) - 19*pi**6/(9797760*epsilon) + 1457/(2239488*epsilon) + 811*pi**4/(37324800*epsilon) + 331*f_3/(103680*epsilon**2) - 59*f_5/(25920*epsilon**2) - 77/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8939":"11*f_3**2/(6480*epsilon) - 89*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 127*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) + 13*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 13*f_3/(12960*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","8940":"23*f_3**2/(103680*epsilon) + 1151*f_3/(3732480*epsilon) + 229*f_5/(103680*epsilon) - 34487/(11197440*epsilon) - 29*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 457*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","8941":"659*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 88243/(201553920*epsilon) - 11*pi**4/(9331200*epsilon) - 11*f_3/(77760*epsilon**2) - 39887/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 25057/(33592320*epsilon**3) - 1337/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","8942":"-23*f_3/(62208*epsilon) - 10453/(89579520*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 1009/(2799360*epsilon**2) + 373/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","8943":"-13*f_3**2/(207360*epsilon) - 145*f_3/(1492992*epsilon) - 77*f_5/(311040*epsilon) - 53/(11197440*epsilon) + pi**6/(13063680*epsilon) + 217*pi**4/(111974400*epsilon) + 217*f_3/(933120*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 8771/(89579520*epsilon**2) - 11*f_3/(77760*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(46080*epsilon**3) + f_3/(25920*epsilon**4) - 71/(124416*epsilon**4) + 7/(25920*epsilon**5)","8944":"-61*f_3**2/(103680*epsilon) - pi**4*f_3/(518400*epsilon) + 43*f_3/(51840*epsilon) + 217*f_5/(69120*epsilon) - 107*f_7/(20736*epsilon) - pi**4/(172800*epsilon) + 19*pi**6/(7838208*epsilon) - f_3**2/(8640*epsilon**2) - f_3/(1440*epsilon**2) + 19*f_5/(10368*epsilon**2) - pi**6/(653184*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(864*epsilon**3)","8945":"-11*f_3**2/(311040*epsilon) - 259*f_3/(746496*epsilon) + 5*f_5/(62208*epsilon) - pi**6/(58786560*epsilon) + 25469/(161243136*epsilon) + 259*pi**4/(55987200*epsilon) + 259*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - 2309/(5598720*epsilon**2) - pi**4/(373248*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 4811/(5598720*epsilon**3) + f_3/(12960*epsilon**4) - 163/(233280*epsilon**4) + 1/(4860*epsilon**5)","8946":"11*f_3**2/(311040*epsilon) + 541*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 721/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 73/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 1/(14580*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","8947":"731*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 39181/(50388480*epsilon) - 11*pi**4/(9331200*epsilon) - 11*f_3/(77760*epsilon**2) + pi**4/(6220800*epsilon**2) + 46297/(806215680*epsilon**2) + f_3/(51840*epsilon**3) + 29377/(33592320*epsilon**3) - 1409/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","8948":"370997/(10883911680*epsilon) - 946547/(7255941120*epsilon**2) + 147977/(604661760*epsilon**3) - 1283/(6298560*epsilon**4) + 343/(4199040*epsilon**5) - 1/(69984*epsilon**6)","8949":"-35393/(40310784*epsilon) - 66653/(100776960*epsilon**2) + 223007/(134369280*epsilon**3) - 4153/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","8950":"1093*f_3/(622080*epsilon) + 7*f_5/(103680*epsilon) - 53*pi**4/(18662400*epsilon) + 11149/(13436928*epsilon) - 13*f_3/(31104*epsilon**2) - 1435619/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 35207/(8398080*epsilon**3) - 2227/(933120*epsilon**4) + 17/(23328*epsilon**5) - 1/(9720*epsilon**6)","8951":"439*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 113521/(403107840*epsilon) - pi**4/(1166400*epsilon) - f_3/(9720*epsilon**2) + pi**4/(6220800*epsilon**2) + 66713/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 1483/(8398080*epsilon**3) - 569/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","8952":"f_3**2/(1920*epsilon) - 1703*f_3/(3732480*epsilon) + 17*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) + 19463/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 589/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8953":"169*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 40961/(268738560*epsilon) + 31*pi**4/(37324800*epsilon) + 31*f_3/(311040*epsilon**2) - 4019/(22394880*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 157/(7464960*epsilon**3) - 269/(622080*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","8954":"19*f_3**2/(20736*epsilon) - 7921*f_3/(3732480*epsilon) + 319*f_5/(103680*epsilon) - 19*pi**4/(2073600*epsilon) - 1807/(2239488*epsilon) + pi**6/(19595520*epsilon) + 121*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 701/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","8955":"-13*f_3/(82944*epsilon) - f_5/(6912*epsilon) - pi**4/(2073600*epsilon) + 188537/(2418647040*epsilon) - 47*f_3/(207360*epsilon**2) + 3053/(201553920*epsilon**2) + f_3/(3456*epsilon**3) + 51929/(134369280*epsilon**3) - 6211/(11197440*epsilon**4) + 271/(933120*epsilon**5) - 1/(15552*epsilon**6)","8956":"13*f_3**2/(69120*epsilon) + 809*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(4354560*epsilon) + 2363/(22394880*epsilon) - 11*f_3/(25920*epsilon**2) - 7*f_5/(34560*epsilon**2) + 1037/(29859840*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 131/(414720*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","8957":"f_3/(2880*epsilon) + 53*f_5/(103680*epsilon) - 23*pi**4/(3110400*epsilon) + 16463/(16796160*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 41581/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 108227/(44789760*epsilon**3) + 83/(46080*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","8958":"f_3**2/(25920*epsilon) - 4247*f_3/(26873856*epsilon) - f_5/(466560*epsilon) - 7907/(201553920*epsilon) + pi**6/(26127360*epsilon) + 1067*pi**4/(1343692800*epsilon) + 407*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + pi**4/(111974400*epsilon**2) + 7861/(134369280*epsilon**2) - 139*f_3/(933120*epsilon**3) - pi**4/(9331200*epsilon**3) + 1109/(5598720*epsilon**3) + 19*f_3/(77760*epsilon**4) - 581/(933120*epsilon**4) + 13/(38880*epsilon**5)","8959":"23*f_3/(41472*epsilon) + f_5/(1152*epsilon) - 31*pi**4/(2073600*epsilon) + 30691/(89579520*epsilon) - 31*f_3/(17280*epsilon**2) - 347/(4478976*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 349/(1866240*epsilon**3) + 119/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(216*epsilon**6)","8960":"-7*f_3**2/(17280*epsilon) + 3121*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 989/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 373/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8961":"-569*f_3/(207360*epsilon) - 19*f_5/(34560*epsilon) - 7*pi**4/(2073600*epsilon) + 262429/(134369280*epsilon) - 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 75203/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 523/(116640*epsilon**3) + 271/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","8962":"f_3**2/(5184*epsilon) + 1013*f_3/(746496*epsilon) + 13*f_5/(25920*epsilon) - 14701/(11197440*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 481/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8963":"f_3**2/(34560*epsilon) + 1157*f_3/(7464960*epsilon) + 49*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 257*pi**4/(74649600*epsilon) + 8747/(22394880*epsilon) - 257*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 2059/(4976640*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 67/(103680*epsilon**3) - f_3/(4320*epsilon**4) + 97/(103680*epsilon**4) - 7/(4320*epsilon**5)","8964":"-131*f_3**2/(3240*epsilon) - 263*f_3/(17280*epsilon) + pi**4*f_3/(8100*epsilon) + 229*f_5/(2880*epsilon) - 377*f_7/(34560*epsilon) - 25*pi**6/(979776*epsilon) + 31*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 31*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8965":"-269*f_3/(69120*epsilon) - 19*f_5/(34560*epsilon) - 11*pi**4/(2073600*epsilon) + 352447/(67184640*epsilon) - 37*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 99529/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3191/(466560*epsilon**3) + 7/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","8966":"-19*f_3/(27648*epsilon) - 7*f_5/(69120*epsilon) + 7*pi**4/(6220800*epsilon) + 21157/(67184640*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) - 4253/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 593/(1399680*epsilon**3) + 79/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","8967":"-5*f_3**2/(10368*epsilon) + 4793*f_3/(3732480*epsilon) + 37*f_5/(34560*epsilon) - 78613/(33592320*epsilon) + pi**6/(9797760*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 3937/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 31/(116640*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","8968":"439*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 113521/(403107840*epsilon) - pi**4/(1166400*epsilon) - f_3/(9720*epsilon**2) + pi**4/(6220800*epsilon**2) + 66713/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 1483/(8398080*epsilon**3) - 569/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","8969":"169*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 40961/(268738560*epsilon) + 31*pi**4/(37324800*epsilon) + 31*f_3/(311040*epsilon**2) - 4019/(22394880*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 157/(7464960*epsilon**3) - 269/(622080*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","8970":"23*f_3/(311040*epsilon) + 7*f_5/(69120*epsilon) - 17*pi**4/(12441600*epsilon) - 3317/(268738560*epsilon) + 19*f_3/(51840*epsilon**2) - 13891/(89579520*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 173/(2239488*epsilon**3) - 781/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","8971":"-149*f_3/(311040*epsilon) - f_5/(17280*epsilon) - 11*pi**4/(9331200*epsilon) + 36557/(53747712*epsilon) + 121*f_3/(311040*epsilon**2) - 2567/(17915904*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 1693/(11197440*epsilon**3) - 149/(373248*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","8972":"157*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 108559/(268738560*epsilon) - 31*pi**4/(12441600*epsilon) - 31*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 187/(524880*epsilon**2) + f_3/(8640*epsilon**3) + 659/(1119744*epsilon**3) - 1/(2592*epsilon**4) - 71/(38880*epsilon**5) + 1/(648*epsilon**6)","8973":"-7*f_3/(51840*epsilon) + f_5/(7680*epsilon) - pi**4/(388800*epsilon) + 9733/(59719680*epsilon) - f_3/(3240*epsilon**2) + 7379/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 277/(3732480*epsilon**3) - 31/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","8974":"-37*f_3/(622080*epsilon) + f_5/(23040*epsilon) - 5*pi**4/(1492992*epsilon) + 90151/(268738560*epsilon) + f_3/(7776*epsilon**2) - 383/(17915904*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 649/(11197440*epsilon**3) - 853/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","8975":"-31*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 37*pi**4/(37324800*epsilon) + 60109/(268738560*epsilon) - 37*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 77401/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 18511/(44789760*epsilon**3) - 239/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","8976":"-31*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 37*pi**4/(37324800*epsilon) + 60109/(268738560*epsilon) - 37*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 77401/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 18511/(44789760*epsilon**3) - 239/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","8977":"-37*f_3/(622080*epsilon) + f_5/(23040*epsilon) - 5*pi**4/(1492992*epsilon) + 90151/(268738560*epsilon) + f_3/(7776*epsilon**2) - 383/(17915904*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 649/(11197440*epsilon**3) - 853/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","8978":"-11*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 130213/(268738560*epsilon) + 7*f_3/(11520*epsilon**2) - 43043/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 2371/(11197440*epsilon**3) + 19/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","8979":"-29*f_3/(138240*epsilon) - 7*f_5/(34560*epsilon) + pi**4/(497664*epsilon) + 67051/(268738560*epsilon) + 5*f_3/(20736*epsilon**2) - 14369/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 431/(2239488*epsilon**3) + 13/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","8980":"7987/(22394880*epsilon) - 46451/(134369280*epsilon**2) + 149/(1119744*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","8981":"233*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(6220800*epsilon) + 371/(2799360*epsilon) + 101*f_3/(207360*epsilon**2) - 85601/(134369280*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 2257/(5598720*epsilon**3) + 323/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","8982":"11*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 36979/(67184640*epsilon) + f_3/(8640*epsilon**2) - 5941/(22394880*epsilon**2) - 11/(155520*epsilon**3) + 41/(155520*epsilon**4) - 1/(6480*epsilon**5)","8983":"-221*f_3**2/(12960*epsilon) - 4703*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 3031*f_5/(25920*epsilon) + 145*f_7/(3456*epsilon) - 67*pi**6/(979776*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 541*f_3/(12960*epsilon**2) - 67*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8984":"f_3**2/(5184*epsilon) - 407*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 17*pi**6/(19595520*epsilon) - 4207/(11197440*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 571/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8985":"91*f_3**2/(12960*epsilon) - 4843*f_3/(51840*epsilon) - pi**4*f_3/(16200*epsilon) + 241*f_5/(4320*epsilon) + 2633*f_7/(34560*epsilon) - 5*pi**6/(69984*epsilon) + 601*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 601*f_3/(12960*epsilon**2) - 35*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","8986":"7*f_3/(34560*epsilon) - 7697/(22394880*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) + 11/(124416*epsilon**2) + 131/(155520*epsilon**3) + 7/(12960*epsilon**4) - 1/(1080*epsilon**5)","8987":"53*f_3/(207360*epsilon) - 161029/(268738560*epsilon) - 7*pi**4/(2073600*epsilon) - 7*f_3/(17280*epsilon**2) + 9511/(33592320*epsilon**2) + 3781/(5598720*epsilon**3) - 7/(25920*epsilon**4) - 71/(38880*epsilon**5) + 1/(648*epsilon**6)","8988":"13*f_3**2/(17280*epsilon) - 139*f_3/(746496*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) + 887/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8989":"-f_3/(13824*epsilon) - pi**4/(691200*epsilon) - 1237/(8957952*epsilon) - f_3/(5760*epsilon**2) - 17/(1244160*epsilon**2) + 131/(311040*epsilon**3) + 7/(25920*epsilon**4) - 1/(2160*epsilon**5)","8990":"5*f_3**2/(10368*epsilon) + 817*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 7619/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8991":"47*f_3**2/(17280*epsilon) + 329*f_3/(38880*epsilon) + 601*f_5/(25920*epsilon) - 15767/(552960*epsilon) - 13*pi**6/(1632960*epsilon) - 71*pi**4/(6220800*epsilon) + 113*f_3/(103680*epsilon**2) - 49*f_5/(8640*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 13469/(1244160*epsilon**2) - 17*f_3/(1080*epsilon**3) + 169/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 5/(432*epsilon**4) + 1/(240*epsilon**5)","8992":"5*f_3**2/(10368*epsilon) - 283*f_3/(746496*epsilon) + 29*f_5/(34560*epsilon) - 3739/(11197440*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 247/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","8993":"-f_3/(103680*epsilon) - f_5/(23040*epsilon) - 149453/(537477120*epsilon) + 61*pi**4/(18662400*epsilon) + 61*f_3/(155520*epsilon**2) - 25769/(89579520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) - 89/(248832*epsilon**3) - 161/(622080*epsilon**4) + 13/(9720*epsilon**5) - 1/(1296*epsilon**6)","8994":"-91*f_3**2/(103680*epsilon) - 9161*f_3/(3732480*epsilon) + 257*f_5/(51840*epsilon) - 41*pi**6/(19595520*epsilon) - 9883/(11197440*epsilon) + 7*pi**4/(388800*epsilon) + 7*f_3/(3240*epsilon**2) - 79*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 59/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","8995":"7*f_3/(69120*epsilon) - 4207/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 7723/(33592320*epsilon**2) + 3529/(5598720*epsilon**3) - 47/(77760*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","8996":"-437593/(806215680*epsilon) - 143/(419904*epsilon**2) + 1057/(1866240*epsilon**3) - 61/(233280*epsilon**4) + 1/(19440*epsilon**5)","8997":"-143*f_3/(41472*epsilon) - f_5/(1728*epsilon) + pi**4/(2073600*epsilon) + 40751/(11197440*epsilon) + f_3/(17280*epsilon**2) + 5243/(1492992*epsilon**2) - 4367/(2488320*epsilon**3) - 91/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","8998":"71*f_3/(1244160*epsilon) - f_5/(6912*epsilon) + 4007/(179159040*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(622080*epsilon**2) + 2119/(44789760*epsilon**2) - f_3/(5184*epsilon**3) + 235/(2239488*epsilon**3) + 71/(311040*epsilon**4) + 1/(2880*epsilon**5) - 1/(1296*epsilon**6)","8999":"-f_3**2/(864*epsilon) - 901*f_3/(622080*epsilon) - 7*f_5/(2592*epsilon) + 49*pi**4/(6220800*epsilon) + 5113/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 89/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9000":"-f_3**2/(3840*epsilon) + 2171*f_3/(1244160*epsilon) + 43*f_5/(17280*epsilon) - 1271/(138240*epsilon) - pi**6/(1088640*epsilon) + 43*pi**4/(3110400*epsilon) + 43*f_3/(25920*epsilon**2) - f_5/(1920*epsilon**2) - 13991/(4976640*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(172800*epsilon**3) + 2477/(414720*epsilon**3) + f_3/(1440*epsilon**4) - 3/(1280*epsilon**4) + 1/(960*epsilon**5)","9001":"31*f_3**2/(11520*epsilon) - 8071*f_3/(1244160*epsilon) + 37*f_5/(17280*epsilon) - 41*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 549523/(89579520*epsilon) + 103*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 797/(1492992*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 2143/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","9002":"227*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 92819/(44789760*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - 7921/(7464960*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 257/(1244160*epsilon**3) - 329/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","9003":"-577*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 563191/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 264983/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 1783/(6718464*epsilon**3) - 2411/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","9004":"-2027609/(403107840*epsilon) - 2423/(2799360*epsilon**2) + 4739/(2799360*epsilon**3) - 5/(7776*epsilon**4) + 1/(9720*epsilon**5)","9005":"49*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 17369/(89579520*epsilon) - 19*pi**4/(12441600*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 697/(2099520*epsilon**2) + f_3/(8640*epsilon**3) + 3043/(5598720*epsilon**3) - 7/(9720*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","9006":"11*f_3**2/(311040*epsilon) + 425*f_3/(746496*epsilon) - 7*f_5/(25920*epsilon) - 13*pi**4/(2239488*epsilon) + pi**6/(58786560*epsilon) + 1597/(11197440*epsilon) - 65*f_3/(93312*epsilon**2) - f_5/(155520*epsilon**2) + 271/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9007":"-f_3/(103680*epsilon) - f_5/(23040*epsilon) - 149453/(537477120*epsilon) + 61*pi**4/(18662400*epsilon) + 61*f_3/(155520*epsilon**2) - 25769/(89579520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) - 89/(248832*epsilon**3) - 161/(622080*epsilon**4) + 13/(9720*epsilon**5) - 1/(1296*epsilon**6)","9008":"29*f_3**2/(11520*epsilon) - 905*f_3/(248832*epsilon) + 7*f_5/(8640*epsilon) - 11*pi**4/(691200*epsilon) - pi**6/(725760*epsilon) + 100747/(14929920*epsilon) - 431*f_3/(207360*epsilon**2) - 7*f_5/(5760*epsilon**2) - pi**4/(76800*epsilon**2) + 16691/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) - 1963/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","9009":"f_3**2/(34560*epsilon) + 773*f_3/(1492992*epsilon) + 161*f_5/(207360*epsilon) - 7*pi**4/(995328*epsilon) - pi**6/(2177280*epsilon) + 16709/(89579520*epsilon) - 35*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 89/(2985984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) - 151/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 67/(34560*epsilon**4) - 7/(4320*epsilon**5)","9010":"1121/(403107840*epsilon) + 469451/(2418647040*epsilon**2) - 93461/(201553920*epsilon**3) + 53/(116640*epsilon**4) - 299/(1399680*epsilon**5) + 1/(23328*epsilon**6)","9011":"635197/(1209323520*epsilon) - 43259/(201553920*epsilon**2) - 5609/(26873856*epsilon**3) + 959/(2239488*epsilon**4) - 251/(933120*epsilon**5) + 1/(15552*epsilon**6)","9012":"11*f_3**2/(311040*epsilon) + 1981*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 331*pi**4/(55987200*epsilon) - 5207/(11197440*epsilon) + pi**6/(58786560*epsilon) - 331*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 101/(279936*epsilon**2) + 7*f_3/(19440*epsilon**3) - 17/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9013":"-f_3**2/(34560*epsilon) + 5491*f_3/(1866240*epsilon) - 13*f_5/(17280*epsilon) - 347009/(53747712*epsilon) + pi**6/(3265920*epsilon) + 227*pi**4/(37324800*epsilon) - 3079*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - pi**4/(2073600*epsilon**2) + 63709/(7464960*epsilon**2) + 11*f_3/(4320*epsilon**3) - 21391/(3732480*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 187/(77760*epsilon**4) - 13/(25920*epsilon**5)","9014":"71*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 263*f_3/(62208*epsilon) - 1183*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9015":"-f_3**2/(960*epsilon) + pi**4*f_3/(388800*epsilon) + 259*f_3/(311040*epsilon) - 701*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9016":"f_3**2/(34560*epsilon) + 773*f_3/(1492992*epsilon) + 161*f_5/(207360*epsilon) - 7*pi**4/(995328*epsilon) - pi**6/(2177280*epsilon) + 16709/(89579520*epsilon) - 35*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 89/(2985984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) - 151/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 67/(34560*epsilon**4) - 7/(4320*epsilon**5)","9017":"181*f_3/(155520*epsilon) - f_5/(540*epsilon) - 13*pi**4/(1555200*epsilon) + 4609/(7464960*epsilon) + 7*f_3/(2160*epsilon**2) - 2539/(622080*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 91/(17280*epsilon**3) - 7/(4320*epsilon**4)","9018":"-11*f_3**2/(6480*epsilon) + pi**4*f_3/(194400*epsilon) + 199*f_3/(155520*epsilon) + 247*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 43/(62208*epsilon) + 49*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 49*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9019":"f_3**2/(34560*epsilon) + 209*f_3/(746496*epsilon) - 97*f_5/(155520*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(9797760*epsilon) + 2419/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) + f_5/(17280*epsilon**2) + 17/(174960*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9020":"-13*f_3**2/(2880*epsilon) + 31*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 325*f_5/(31104*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(217728*epsilon) + 203/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(2880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9021":"-7*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 2131*f_3/(311040*epsilon) - 2021*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 139*pi**4/(3110400*epsilon) + 19*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 139*f_3/(25920*epsilon**2) + 19*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9022":"-f_3**2/(1080*epsilon) - 1217*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 613*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(93312*epsilon) + 311/(311040*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 77*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + 13/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9023":"-f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 2431*f_3/(311040*epsilon) - 629*f_5/(38880*epsilon) + 797*f_7/(207360*epsilon) - 119*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(3240*epsilon**2) - 119*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9024":"-f_3**2/(5184*epsilon) - 3289*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + 97*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 37651/(29859840*epsilon) + 97*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 13499/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","9025":"-f_3**2/(5184*epsilon) - 2713*f_3/(3732480*epsilon) - 11*f_5/(51840*epsilon) - 6629/(29859840*epsilon) + 97*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 97*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 13283/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","9026":"319*f_3/(3732480*epsilon) - f_5/(103680*epsilon) - 11*pi**4/(22394880*epsilon) + 9499/(134369280*epsilon) - 11*f_3/(186624*epsilon**2) - 16967/(201553920*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 4999/(67184640*epsilon**3) + 247/(622080*epsilon**4) - 37/(93312*epsilon**5) + 1/(7776*epsilon**6)","9027":"11*f_3**2/(311040*epsilon) - 7*f_3/(746496*epsilon) - 11*f_5/(77760*epsilon) - 59*pi**4/(11197440*epsilon) - 407/(11197440*epsilon) + pi**6/(58786560*epsilon) - 59*f_3/(93312*epsilon**2) - f_5/(155520*epsilon**2) + 47/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 5/(46656*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9028":"13*f_3**2/(103680*epsilon) + 853*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 173/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13/(87480*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9029":"319*f_3/(3732480*epsilon) - f_5/(103680*epsilon) - 11*pi**4/(22394880*epsilon) + 9499/(134369280*epsilon) - 11*f_3/(186624*epsilon**2) - 16967/(201553920*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 4999/(67184640*epsilon**3) + 247/(622080*epsilon**4) - 37/(93312*epsilon**5) + 1/(7776*epsilon**6)","9030":"11*f_3**2/(311040*epsilon) + 901*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) - 3233/(11197440*epsilon) + pi**6/(58786560*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 167/(699840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9031":"f_3**2/(34560*epsilon) + 773*f_3/(1492992*epsilon) + 161*f_5/(207360*epsilon) - 7*pi**4/(995328*epsilon) - pi**6/(2177280*epsilon) + 16709/(89579520*epsilon) - 35*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 89/(2985984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) - 151/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 67/(34560*epsilon**4) - 7/(4320*epsilon**5)","9032":"-11*f_3**2/(6480*epsilon) - 191*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 157*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 47*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 47*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9033":"-f_3**2/(640*epsilon) - 1457*f_3/(311040*epsilon) + pi**4*f_3/(155520*epsilon) + 625*f_5/(62208*epsilon) - f_7/(2592*epsilon) - pi**6/(186624*epsilon) + 73*pi**4/(3110400*epsilon) + f_3**2/(2592*epsilon**2) + 73*f_3/(25920*epsilon**2) - 7*f_5/(1728*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(979776*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(1296*epsilon**3)","9034":"f_3**2/(3840*epsilon) - 1771*f_3/(1244160*epsilon) - 7*f_5/(5760*epsilon) - 1769/(2488320*epsilon) + 83*pi**4/(6220800*epsilon) + pi**6/(725760*epsilon) + 83*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3773/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 43/(41472*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","9035":"-7*f_3**2/(20736*epsilon) - 2509*f_3/(746496*epsilon) + 37*f_5/(8640*epsilon) - 13213/(11197440*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(1555200*epsilon) + 13*f_3/(12960*epsilon**2) + f_5/(51840*epsilon**2) - 49/(77760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2592*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9036":"1889*f_3/(311040*epsilon) + f_5/(576*epsilon) - 74989/(11197440*epsilon) - 17*pi**4/(622080*epsilon) - 17*f_3/(5184*epsilon**2) + pi**4/(155520*epsilon**2) + 1039/(311040*epsilon**2) + f_3/(1296*epsilon**3) - 1/(960*epsilon**3) + 1/(6480*epsilon**4)","9037":"59*f_3**2/(103680*epsilon) - 17729*f_3/(3732480*epsilon) + 77*f_5/(51840*epsilon) + pi**6/(4898880*epsilon) + 37*pi**4/(3110400*epsilon) + 4219/(2239488*epsilon) + 37*f_3/(25920*epsilon**2) + 11*f_5/(51840*epsilon**2) - 5/(3888*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2160*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9038":"-7*f_3**2/(1080*epsilon) + 1087*f_3/(51840*epsilon) - 25*f_5/(1296*epsilon) - 931/(69120*epsilon) - 13*pi**4/(518400*epsilon) + pi**6/(81648*epsilon) - 13*f_3/(4320*epsilon**2) + f_5/(108*epsilon**2) - 109/(17280*epsilon**2) + 1/(480*epsilon**3)","9039":"17*f_3**2/(11520*epsilon) - 2581*f_3/(466560*epsilon) - 161*f_5/(103680*epsilon) - 461/(746496*epsilon) + pi**6/(2177280*epsilon) + 13*pi**4/(460800*epsilon) + 13*f_3/(3840*epsilon**2) + 7*f_5/(17280*epsilon**2) - 43877/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 667/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","9040":"-133*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 14711/(268738560*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 7073/(14929920*epsilon**2) + f_3/(25920*epsilon**3) - 377/(2985984*epsilon**3) - 523/(746496*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","9041":"-269*f_3/(414720*epsilon) + 7*f_5/(103680*epsilon) - 37537/(403107840*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) + pi**4/(3110400*epsilon**2) + 5527/(26873856*epsilon**2) + f_3/(25920*epsilon**3) + 391/(134369280*epsilon**3) - 565/(746496*epsilon**4) + 55/(62208*epsilon**5) - 5/(15552*epsilon**6)","9042":"67*f_3/(77760*epsilon) - f_5/(2304*epsilon) - 147187/(268738560*epsilon) - 11*pi**4/(6220800*epsilon) - 11*f_3/(51840*epsilon**2) + 5219/(26873856*epsilon**2) + 359/(1119744*epsilon**3) + 251/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","9043":"-f_3**2/(360*epsilon) + f_3/(384*epsilon) - 73/(207360*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 1/(384*epsilon**2) + 1/(480*epsilon**3)","9044":"11*f_3**2/(311040*epsilon) + 493*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 4663/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 37/(139968*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 17/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9045":"83*f_3/(414720*epsilon) + f_5/(103680*epsilon) + 7*pi**4/(37324800*epsilon) + 411983/(2418647040*epsilon) + 7*f_3/(311040*epsilon**2) - 3341/(12597120*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 11629/(134369280*epsilon**3) + 4507/(11197440*epsilon**4) - 251/(933120*epsilon**5) + 1/(15552*epsilon**6)","9046":"-f_3**2/(2304*epsilon) + 1021*f_3/(622080*epsilon) + 9*f_5/(1280*epsilon) - 49*f_7/(3840*epsilon) - 403/(995328*epsilon) + pi**6/(725760*epsilon) + 271*pi**4/(12441600*epsilon) + 667*f_3/(207360*epsilon**2) - 7*f_5/(1920*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 313/(248832*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1277/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","9047":"19*f_3**2/(8640*epsilon) + 23107*f_3/(622080*epsilon) - 1709*f_5/(51840*epsilon) - 5825/(373248*epsilon) - 851*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) - 851*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 1709/(155520*epsilon**2) + 31*f_3/(4320*epsilon**3) - 61/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9048":"-13*f_3**2/(8640*epsilon) - 25661*f_3/(622080*epsilon) + 2891*f_5/(51840*epsilon) - 29*pi**6/(1632960*epsilon) - 2669/(373248*epsilon) + 41*pi**4/(1244160*epsilon) + 41*f_3/(10368*epsilon**2) - 61*f_5/(4320*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 1001/(155520*epsilon**2) + 31*f_3/(4320*epsilon**3) - 49/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9049":"347*f_3/(77760*epsilon) - 41*pi**4/(3110400*epsilon) + 1382873/(403107840*epsilon) - 41*f_3/(25920*epsilon**2) - 102457/(33592320*epsilon**2) - 10033/(2799360*epsilon**3) + 587/(58320*epsilon**4) - 35/(3888*epsilon**5) + 1/(324*epsilon**6)","9050":"-107*f_3**2/(6480*epsilon) - 3631*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 109*f_5/(2430*epsilon) + 19*f_7/(432*epsilon) - 25*pi**6/(489888*epsilon) + 227*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 227*f_3/(12960*epsilon**2) - 25*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9051":"f_3**2/(432*epsilon) - 19*f_3/(2592*epsilon) - 115*f_5/(2592*epsilon) - 5*pi**6/(163296*epsilon) + pi**4/(25920*epsilon) + 323/(3888*epsilon) - f_3/(108*epsilon**2) + 5*f_5/(108*epsilon**2) - 7/(144*epsilon**2) + 1/(108*epsilon**3)","9052":"-37*f_3**2/(60*epsilon) + 17*f_3*f_5/(20*epsilon) + 71*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) - 11*f_5/(18*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","9053":"13*f_3**2/(180*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 53*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 175*f_5/(432*epsilon) + 4823*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","9054":"f_3/(9*epsilon) + 5*f_5/(9*epsilon) - 13/(24*epsilon) + 1/(18*epsilon**2)","9055":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","9056":"-f_3**2/(144*epsilon) - 7*f_3/(192*epsilon) + 125*f_5/(864*epsilon) - 4267/(20736*epsilon) - pi**4/(5760*epsilon) + 5*pi**6/(54432*epsilon) + f_3/(24*epsilon**2) - 5*f_5/(36*epsilon**2) + 19/(216*epsilon**2) - 1/(72*epsilon**3)","9057":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 439*f_3/(311040*epsilon) - 43*f_5/(4860*epsilon) + 797*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9058":"11*f_3**2/(311040*epsilon) + 901*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) - 3233/(11197440*epsilon) + pi**6/(58786560*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 167/(699840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9059":"-25*f_3**2/(5184*epsilon) - 1289*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 805*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 25*pi**6/(1959552*epsilon) - 161/(62208*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 77*f_3/(12960*epsilon**2) - 25*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 5/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9060":"7*f_3**2/(2880*epsilon) - 9913*f_3/(1866240*epsilon) + 47*f_5/(12960*epsilon) - pi**6/(1451520*epsilon) - pi**4/(12441600*epsilon) + 14791/(3317760*epsilon) + 109*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 721/(933120*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11833/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","9061":"-569*f_3/(207360*epsilon) - 19*f_5/(34560*epsilon) - 7*pi**4/(2073600*epsilon) + 262429/(134369280*epsilon) - 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 75203/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 523/(116640*epsilon**3) + 271/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","9062":"61*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 283*f_3/(8640*epsilon) - 155*f_5/(1728*epsilon) - 23*f_7/(1920*epsilon) - 107*pi**4/(777600*epsilon) - 113/(17280*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9063":"17*f_3**2/(5184*epsilon) - pi**4*f_3/(77760*epsilon) + 1099*f_3/(311040*epsilon) - 1961*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 11*pi**4/(345600*epsilon) + 17*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 11*f_3/(2880*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9064":"7*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 3199*f_3/(311040*epsilon) - 599*f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) - 119*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(3240*epsilon**2) - 119*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9065":"-227*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(460800*epsilon) + 13583/(44789760*epsilon) - f_3/(3840*epsilon**2) + 1463/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 2179/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","9066":"11*f_3**2/(311040*epsilon) + 397*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 289*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 3613/(11197440*epsilon) - 289*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 47/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9067":"f_3**2/(2880*epsilon) - 2599*f_3/(622080*epsilon) - 23*f_5/(5760*epsilon) - pi**4/(23040*epsilon) - pi**6/(2177280*epsilon) + 190939/(14929920*epsilon) + 161*f_3/(5760*epsilon**2) + f_5/(240*epsilon**2) - 77147/(2488320*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(86400*epsilon**3) + 119/(7680*epsilon**3) + f_3/(720*epsilon**4) - 73/(17280*epsilon**4) + 1/(1440*epsilon**5)","9068":"-f_3**2/(5184*epsilon) - 3289*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + 97*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 37651/(29859840*epsilon) + 97*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 13499/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","9069":"f_3**2/(34560*epsilon) + 209*f_3/(746496*epsilon) - 97*f_5/(155520*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(9797760*epsilon) + 2419/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) + f_5/(17280*epsilon**2) + 17/(174960*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9070":"f_3**2/(5184*epsilon) + 1537*f_3/(3732480*epsilon) + 7*f_5/(6480*epsilon) - 17*pi**6/(19595520*epsilon) - 4639/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 427/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9071":"247*f_3/(1244160*epsilon) + 7*f_5/(13824*epsilon) - pi**4/(345600*epsilon) - 45703/(268738560*epsilon) - f_3/(7680*epsilon**2) - 26663/(134369280*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 251/(1119744*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","9072":"-647*f_3/(466560*epsilon) - 7*f_5/(25920*epsilon) + 59*pi**4/(9331200*epsilon) + 1567/(1244160*epsilon) + 59*f_3/(77760*epsilon**2) - 127/(116640*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) - 1/(12960*epsilon**4)","9073":"7*f_3**2/(34560*epsilon) - 7717*f_3/(7464960*epsilon) - 19*f_5/(69120*epsilon) - pi**4/(14929920*epsilon) + pi**6/(3265920*epsilon) + 62131/(59719680*epsilon) - f_3/(124416*epsilon**2) + f_5/(5760*epsilon**2) - 8423/(14929920*epsilon**2) + 19*pi**4/(6220800*epsilon**2) + 19*f_3/(51840*epsilon**3) - 67/(248832*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(25920*epsilon**4) - 1/(2880*epsilon**5)","9074":"197549/(806215680*epsilon) - 221681/(806215680*epsilon**2) + 54077/(67184640*epsilon**3) - 967/(933120*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","9075":"26069/(403107840*epsilon) + 52889/(806215680*epsilon**2) - 1861/(8398080*epsilon**3) - 533/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","9076":"-17*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 62491/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 947/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 1319/(22394880*epsilon**3) - 443/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","9077":"107*f_3**2/(51840*epsilon) - 10231*f_3/(3732480*epsilon) - 7*f_5/(3840*epsilon) + pi**6/(9797760*epsilon) + 1457/(2239488*epsilon) + 403*pi**4/(37324800*epsilon) + 13*f_3/(6912*epsilon**2) - 19*f_5/(25920*epsilon**2) - 77/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9078":"259*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 271/(44789760*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 30361/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 739/(14929920*epsilon**3) + 151/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","9079":"f_3**2/(3456*epsilon) + 10073*f_3/(3732480*epsilon) - 71*f_5/(11520*epsilon) - 173*pi**4/(37324800*epsilon) + 1907/(2239488*epsilon) + pi**6/(466560*epsilon) + 11*f_3/(11520*epsilon**2) + 7*f_5/(8640*epsilon**2) - 65/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9080":"19*f_3**2/(4320*epsilon) - pi**4*f_3/(48600*epsilon) + 1177*f_3/(311040*epsilon) - 1991*f_5/(155520*epsilon) + 377*f_7/(207360*epsilon) - pi**4/(345600*epsilon) + pi**6/(217728*epsilon) - f_3**2/(810*epsilon**2) - f_3/(2880*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9081":"f_3**2/(480*epsilon) - pi**4*f_3/(194400*epsilon) + 697*f_3/(311040*epsilon) - 1061*f_5/(155520*epsilon) - 323*f_7/(207360*epsilon) - 89*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(3240*epsilon**2) - 89*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9082":"36061/(53747712*epsilon) - 14005/(26873856*epsilon**2) + 35/(1119744*epsilon**3) + 79/(124416*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","9083":"-133*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 14711/(268738560*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 7073/(14929920*epsilon**2) + f_3/(25920*epsilon**3) - 377/(2985984*epsilon**3) - 523/(746496*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","9084":"-296317/(483729408*epsilon) + 595033/(806215680*epsilon**2) - 8093/(14929920*epsilon**3) + 3181/(11197440*epsilon**4) - 83/(933120*epsilon**5) + 1/(77760*epsilon**6)","9085":"f_3**2/(51840*epsilon) + 463*f_3/(3732480*epsilon) + 43*f_5/(34560*epsilon) - 9847/(9953280*epsilon) - 367*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 55*f_3/(20736*epsilon**2) + 19*f_5/(25920*epsilon**2) + 7519/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 343/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","9086":"-73*f_3/(248832*epsilon) - f_5/(103680*epsilon) - 79019/(604661760*epsilon) - pi**4/(12441600*epsilon) + 7*f_3/(31104*epsilon**2) - pi**4/(4665600*epsilon**2) + 51881/(161243136*epsilon**2) - f_3/(38880*epsilon**3) - 6317/(14929920*epsilon**3) + 3037/(11197440*epsilon**4) - 83/(933120*epsilon**5) + 1/(77760*epsilon**6)","9087":"f_3**2/(51840*epsilon) + 12703*f_3/(3732480*epsilon) - 271*f_5/(103680*epsilon) - 9847/(9953280*epsilon) - 367*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 55*f_3/(20736*epsilon**2) + 19*f_5/(25920*epsilon**2) + 7519/(7464960*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 343/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","9088":"f_3**2/(480*epsilon) - 33523*f_3/(622080*epsilon) - 619*f_5/(17280*epsilon) + 49*f_7/(1280*epsilon) + pi**4/(115200*epsilon) + pi**6/(241920*epsilon) + 701419/(14929920*epsilon) + 173*f_3/(5760*epsilon**2) + 11*f_5/(1440*epsilon**2) - 116891/(2488320*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(86400*epsilon**3) + 421/(23040*epsilon**3) + f_3/(720*epsilon**4) - 73/(17280*epsilon**4) + 1/(1440*epsilon**5)","9089":"83*f_3/(414720*epsilon) + f_5/(103680*epsilon) + 7*pi**4/(37324800*epsilon) + 411983/(2418647040*epsilon) + 7*f_3/(311040*epsilon**2) - 3341/(12597120*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 11629/(134369280*epsilon**3) + 4507/(11197440*epsilon**4) - 251/(933120*epsilon**5) + 1/(15552*epsilon**6)","9090":"-7*f_3**2/(20736*epsilon) + 9863*f_3/(3732480*epsilon) + 23*f_5/(34560*epsilon) - 17*pi**6/(9797760*epsilon) - 17117/(11197440*epsilon) + pi**4/(691200*epsilon) + 913*f_3/(622080*epsilon**2) - 71*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","9091":"14477/(53747712*epsilon) - 16691/(67184640*epsilon**2) + 2191/(11197440*epsilon**3) + 11/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9092":"-11*f_3**2/(34560*epsilon) + 24263*f_3/(3732480*epsilon) - 281*f_5/(103680*epsilon) - 51857/(11197440*epsilon) - 13*pi**6/(6531840*epsilon) + 59*pi**4/(6220800*epsilon) + 1513*f_3/(622080*epsilon**2) - f_5/(640*epsilon**2) - 2593/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","9093":"-91*f_3**2/(51840*epsilon) - 871*f_3/(3732480*epsilon) + 311*f_5/(103680*epsilon) - pi**6/(699840*epsilon) - 12839/(11197440*epsilon) + 499*pi**4/(37324800*epsilon) + 251*f_3/(103680*epsilon**2) - 79*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 5/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9094":"34843/(268738560*epsilon) + 55333/(134369280*epsilon**2) - 19807/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","9095":"7*f_3**2/(1440*epsilon) - pi**4*f_3/(21600*epsilon) - 701*f_3/(207360*epsilon) - f_5/(3456*epsilon) - 6667/(2488320*epsilon) + pi**4/(15360*epsilon) - f_3**2/(360*epsilon**2) + f_3/(128*epsilon**2) - pi**4/(34560*epsilon**2) + 11/(10368*epsilon**2) - f_3/(288*epsilon**3) + 77/(17280*epsilon**3) - 1/(360*epsilon**4)","9096":"f_3**2/(1280*epsilon) + 8123*f_3/(1866240*epsilon) + 263*f_5/(51840*epsilon) - 49*f_7/(3840*epsilon) - 24841/(3317760*epsilon) + pi**6/(2177280*epsilon) + 341*pi**4/(12441600*epsilon) + 2161*f_3/(622080*epsilon**2) + 7*f_5/(17280*epsilon**2) - 577/(93312*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 17881/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","9097":"26069/(403107840*epsilon) + 52889/(806215680*epsilon**2) - 1861/(8398080*epsilon**3) - 533/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","9098":"-f_3/(9216*epsilon) + f_5/(103680*epsilon) - 2605/(80621568*epsilon) + 61*pi**4/(111974400*epsilon) + 61*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 61981/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 47/(165888*epsilon**3) + 305/(1119744*epsilon**4) - 61/(466560*epsilon**5) + 1/(38880*epsilon**6)","9099":"-16603/(268738560*epsilon) + 953/(2985984*epsilon**2) - 2317/(14929920*epsilon**3) - 2471/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","9100":"-59*f_3/(13824*epsilon) - 5*f_5/(6912*epsilon) - 456953/(89579520*epsilon) + 17*pi**4/(691200*epsilon) + 19*f_3/(11520*epsilon**2) - 1399/(933120*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 1379/(103680*epsilon**3) - 1487/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","9101":"5*f_3**2/(1728*epsilon) - 6667*f_3/(622080*epsilon) + 49*f_5/(51840*epsilon) - pi**6/(1632960*epsilon) + 50059/(14929920*epsilon) + 497*pi**4/(6220800*epsilon) + 497*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 31*pi**4/(518400*epsilon**2) - 1537/(622080*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 131/(20736*epsilon**3) + f_3/(360*epsilon**4) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","9102":"635197/(1209323520*epsilon) - 43259/(201553920*epsilon**2) - 5609/(26873856*epsilon**3) + 959/(2239488*epsilon**4) - 251/(933120*epsilon**5) + 1/(15552*epsilon**6)","9103":"169*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 40961/(268738560*epsilon) + 31*pi**4/(37324800*epsilon) + 31*f_3/(311040*epsilon**2) - 4019/(22394880*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 157/(7464960*epsilon**3) - 269/(622080*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","9104":"-59*f_3/(155520*epsilon) - f_5/(17280*epsilon) - 7*pi**4/(4665600*epsilon) + 130021/(268738560*epsilon) + 109*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) - 1147/(89579520*epsilon**2) - f_3/(25920*epsilon**3) - 209/(2239488*epsilon**3) - 817/(1866240*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","9105":"319*f_3/(3732480*epsilon) - f_5/(103680*epsilon) - 11*pi**4/(22394880*epsilon) + 9499/(134369280*epsilon) - 11*f_3/(186624*epsilon**2) - 16967/(201553920*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 4999/(67184640*epsilon**3) + 247/(622080*epsilon**4) - 37/(93312*epsilon**5) + 1/(7776*epsilon**6)","9106":"-133*f_3/(414720*epsilon) - f_5/(34560*epsilon) - pi**4/(1492992*epsilon) + 14711/(268738560*epsilon) - 5*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 7073/(14929920*epsilon**2) + f_3/(25920*epsilon**3) - 377/(2985984*epsilon**3) - 523/(746496*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","9107":"-25739/(806215680*epsilon) + 112963/(483729408*epsilon**2) - 98753/(201553920*epsilon**3) + 43/(93312*epsilon**4) - 299/(1399680*epsilon**5) + 1/(23328*epsilon**6)","9108":"1121/(403107840*epsilon) + 469451/(2418647040*epsilon**2) - 93461/(201553920*epsilon**3) + 53/(116640*epsilon**4) - 299/(1399680*epsilon**5) + 1/(23328*epsilon**6)","9109":"319*f_3/(3732480*epsilon) - f_5/(103680*epsilon) - 11*pi**4/(22394880*epsilon) + 9499/(134369280*epsilon) - 11*f_3/(186624*epsilon**2) - 16967/(201553920*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 4999/(67184640*epsilon**3) + 247/(622080*epsilon**4) - 37/(93312*epsilon**5) + 1/(7776*epsilon**6)","9110":"11*f_3**2/(103680*epsilon) + 205*f_3/(746496*epsilon) - f_5/(6912*epsilon) - 17*pi**4/(3110400*epsilon) + 43/(1990656*epsilon) + pi**6/(19595520*epsilon) - 17*f_3/(25920*epsilon**2) - f_5/(51840*epsilon**2) - 251/(933120*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 5/(13824*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","9111":"-17*f_3/(62208*epsilon) - 27817/(89579520*epsilon) + 17*pi**4/(18662400*epsilon) + 47*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 83263/(201553920*epsilon**2) - f_3/(25920*epsilon**3) - 45587/(100776960*epsilon**3) + 251/(699840*epsilon**4) - 13/(77760*epsilon**5) + 1/(29160*epsilon**6)","9112":"-41*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 12823/(35831808*epsilon) - pi**4/(518400*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(4478976*epsilon**2) + f_3/(1440*epsilon**3) + 991/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","9113":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","9114":"7*f_3**2/(51840*epsilon) + 817*f_3/(3732480*epsilon) + 59*f_5/(34560*epsilon) - pi**6/(612360*epsilon) + 5513/(11197440*epsilon) + 11*pi**4/(1492992*epsilon) + 55*f_3/(62208*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9115":"-11*f_3**2/(25920*epsilon) - 1991*f_3/(3732480*epsilon) + 131*f_5/(51840*epsilon) - 37*pi**6/(19595520*epsilon) - 9859/(11197440*epsilon) + 79*pi**4/(7464960*epsilon) + 79*f_3/(62208*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 257/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9116":"-110917/(201553920*epsilon) + 43273/(806215680*epsilon**2) + 4781/(6718464*epsilon**3) - 265/(373248*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9117":"-458749/(806215680*epsilon) - 86623/(201553920*epsilon**2) + 171599/(134369280*epsilon**3) - 773/(746496*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","9118":"-7*f_3**2/(8640*epsilon) + 131*f_3/(51840*epsilon) - 893*f_5/(51840*epsilon) - 37*pi**4/(3110400*epsilon) + pi**6/(653184*epsilon) + 281791/(26873856*epsilon) - 389*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) + pi**4/(259200*epsilon**2) + 57563/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 79553/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","9119":"-5*f_3**2/(10368*epsilon) + 6377*f_3/(622080*epsilon) + 157*f_5/(19440*epsilon) - 581719/(22394880*epsilon) + pi**6/(559872*epsilon) + 73*pi**4/(3732480*epsilon) - 6109*f_3/(311040*epsilon**2) - 163*f_5/(25920*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 41303/(1244160*epsilon**2) + 19*f_3/(2160*epsilon**3) - 923/(62208*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 89/(25920*epsilon**4) - 1/(2160*epsilon**5)","9120":"163*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 589/(14929920*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 565/(2239488*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 3749/(14929920*epsilon**3) + 53/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9121":"4278361/(7255941120*epsilon) + 535427/(1209323520*epsilon**2) - 401651/(403107840*epsilon**3) + 18919/(33592320*epsilon**4) - 89/(559872*epsilon**5) + 1/(46656*epsilon**6)","9122":"-3481*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 29*pi**4/(55987200*epsilon) + 4110923/(7255941120*epsilon) + 29*f_3/(466560*epsilon**2) - 214969/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 48511/(100776960*epsilon**3) + 6211/(16796160*epsilon**4) - 83/(699840*epsilon**5) + 1/(58320*epsilon**6)","9123":"-427*f_3/(622080*epsilon) - 23*f_5/(23040*epsilon) + pi**4/(345600*epsilon) + 2404877/(806215680*epsilon) - 3*f_3/(2560*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 211037/(134369280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 90883/(22394880*epsilon**3) + 1489/(466560*epsilon**4) - 37/(17280*epsilon**5) + 1/(1296*epsilon**6)","9124":"3151*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 6401539/(14511882240*epsilon) - 11*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) - 685799/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 16673/(100776960*epsilon**3) + 10697/(16796160*epsilon**4) - 131/(349920*epsilon**5) + 1/(11664*epsilon**6)","9125":"-37*f_3**2/(25920*epsilon) - 803*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 97*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 59*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 59*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9126":"-23*f_3**2/(5184*epsilon) - 659*f_3/(155520*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 361*f_5/(31104*epsilon) + 5*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 43*pi**4/(1555200*epsilon) + 11*f_3**2/(6480*epsilon**2) + 43*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9127":"101*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(1244160*epsilon) + 41173/(53747712*epsilon) + 13*f_3/(41472*epsilon**2) - 17299/(26873856*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 391/(5598720*epsilon**3) + 539/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","9128":"-17*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 2743*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9129":"47*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 2323*f_3/(311040*epsilon) - 1063*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9130":"-f_3**2/(3840*epsilon) - 449*f_3/(1492992*epsilon) - 257*f_5/(207360*epsilon) + 139*pi**4/(74649600*epsilon) + pi**6/(3265920*epsilon) + 119587/(59719680*epsilon) + 139*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 10583/(14929920*epsilon**2) + 19*pi**4/(6220800*epsilon**2) + 19*f_3/(51840*epsilon**3) - 479/(1244160*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(25920*epsilon**4) - 1/(2880*epsilon**5)","9131":"-421*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 888101/(4837294080*epsilon) + pi**4/(583200*epsilon) + f_3/(4860*epsilon**2) - pi**4/(6220800*epsilon**2) + 2215/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 469/(16796160*epsilon**3) - 631/(1119744*epsilon**4) + 77/(116640*epsilon**5) - 1/(3888*epsilon**6)","9132":"3151*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 6401539/(14511882240*epsilon) - 11*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) - 685799/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 16673/(100776960*epsilon**3) + 10697/(16796160*epsilon**4) - 131/(349920*epsilon**5) + 1/(11664*epsilon**6)","9133":"-319*f_3/(622080*epsilon) - 23*f_5/(23040*epsilon) + pi**4/(345600*epsilon) + 1404311/(806215680*epsilon) - 3*f_3/(2560*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 214709/(134369280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 82027/(22394880*epsilon**3) + 1381/(466560*epsilon**4) - 37/(17280*epsilon**5) + 1/(1296*epsilon**6)","9134":"13*f_3**2/(34560*epsilon) + 1501*f_3/(414720*epsilon) + 7*f_5/(4320*epsilon) - 59*pi**4/(3110400*epsilon) - pi**6/(2177280*epsilon) + 3121/(7464960*epsilon) - 59*f_3/(25920*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(129600*epsilon**2) + 13861/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 1837/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 371/(103680*epsilon**4) - 7/(4320*epsilon**5)","9135":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 161*f_3/(23040*epsilon) - 137*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 523/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 1/(384*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","9136":"-11*f_3**2/(5760*epsilon) + 2587*f_3/(746496*epsilon) - 133*f_5/(103680*epsilon) - pi**4/(2488320*epsilon) + 6797/(14929920*epsilon) + pi**6/(1088640*epsilon) - f_3/(20736*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 17137/(7464960*epsilon**2) - 19*f_3/(25920*epsilon**3) - 553/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","9137":"-31*f_3**2/(5760*epsilon) + 31781*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 167*pi**4/(12441600*epsilon) + 3827/(14929920*epsilon) + pi**6/(1088640*epsilon) - 167*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 4961/(1492992*epsilon**2) - 19*f_3/(25920*epsilon**3) - 143/(62208*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","9138":"23*f_3**2/(2592*epsilon) - 289*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 163*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9139":"-f_3**2/(11520*epsilon) + 3817*f_3/(1866240*epsilon) + 49*f_5/(51840*epsilon) - 19*pi**4/(829440*epsilon) - pi**6/(2177280*epsilon) + 131177/(29859840*epsilon) + 149*f_3/(62208*epsilon**2) - 7*f_5/(17280*epsilon**2) - 40787/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 1273/(155520*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","9140":"-547*f_3/(207360*epsilon) + f_5/(5760*epsilon) + pi**4/(2073600*epsilon) + 563/(2488320*epsilon) + 7*f_3/(2160*epsilon**2) - 521/(414720*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 17/(5760*epsilon**3) - 1/(960*epsilon**4)","9141":"-11*f_3**2/(5760*epsilon) + 2587*f_3/(746496*epsilon) - 133*f_5/(103680*epsilon) - pi**4/(2488320*epsilon) + 6797/(14929920*epsilon) + pi**6/(1088640*epsilon) - f_3/(20736*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 17137/(7464960*epsilon**2) - 19*f_3/(25920*epsilon**3) - 553/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","9142":"-f_3**2/(12960*epsilon) - 803*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 391*f_5/(25920*epsilon) - 359*f_7/(8640*epsilon) - pi**4/(103680*epsilon) + pi**6/(979776*epsilon) + 12901/(373248*epsilon) + f_3**2/(1080*epsilon**2) - f_3/(864*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(43200*epsilon**2) + 2851/(155520*epsilon**2) + f_3/(360*epsilon**3) - f_5/(108*epsilon**3) + 17/(1440*epsilon**3) - 19/(1080*epsilon**4)","9143":"f_3**2/(3840*epsilon) - 1771*f_3/(1244160*epsilon) - 7*f_5/(5760*epsilon) - 1769/(2488320*epsilon) + 83*pi**4/(6220800*epsilon) + pi**6/(725760*epsilon) + 83*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3773/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 43/(41472*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","9144":"f_3**2/(11520*epsilon) - 919*f_3/(186624*epsilon) - 161*f_5/(103680*epsilon) - 1603/(1492992*epsilon) + pi**6/(2177280*epsilon) + 89*pi**4/(4147200*epsilon) + 89*f_3/(34560*epsilon**2) + 7*f_5/(17280*epsilon**2) - 37541/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 2723/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","9145":"31*f_3**2/(12960*epsilon) - 1391*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) - 139*f_5/(25920*epsilon) + 19*f_7/(432*epsilon) - 179*pi**4/(1555200*epsilon) - pi**6/(979776*epsilon) + f_3**2/(216*epsilon**2) - 179*f_3/(12960*epsilon**2) - f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9146":"-19*f_3**2/(5760*epsilon) + 13583*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 42163/(14929920*epsilon) + 31*pi**4/(12441600*epsilon) + pi**6/(1088640*epsilon) + 31*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 1613/(1492992*epsilon**2) - 19*f_3/(25920*epsilon**3) - 229/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","9147":"29*f_3**2/(11520*epsilon) - 905*f_3/(248832*epsilon) + 7*f_5/(8640*epsilon) - 11*pi**4/(691200*epsilon) - pi**6/(725760*epsilon) + 100747/(14929920*epsilon) - 431*f_3/(207360*epsilon**2) - 7*f_5/(5760*epsilon**2) - pi**4/(76800*epsilon**2) + 16691/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) - 1963/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","9148":"f_3**2/(17280*epsilon) + 5173*f_3/(33592320*epsilon) - f_5/(14580*epsilon) - 330113/(403107840*epsilon) - pi**6/(26127360*epsilon) + 497*pi**4/(671846400*epsilon) + 3769*f_3/(11197440*epsilon**2) - f_5/(38880*epsilon**2) - 47339/(67184640*epsilon**2) + 137*pi**4/(111974400*epsilon**2) - 91*f_3/(116640*epsilon**3) - 7*pi**4/(4665600*epsilon**3) + 20501/(11197440*epsilon**3) + 13*f_3/(38880*epsilon**4) - 521/(466560*epsilon**4) + 19/(77760*epsilon**5)","9149":"-f_3**2/(12960*epsilon) + 2077*f_3/(22394880*epsilon) - 31*f_5/(233280*epsilon) - 1411*pi**4/(671846400*epsilon) - pi**6/(13063680*epsilon) + 172807/(403107840*epsilon) + 59*f_3/(116640*epsilon**2) + f_5/(9720*epsilon**2) - 21293/(22394880*epsilon**2) + 23*pi**4/(27993600*epsilon**2) - 61*f_3/(116640*epsilon**3) - pi**4/(2332800*epsilon**3) + 2431/(1866240*epsilon**3) + f_3/(4860*epsilon**4) - 371/(466560*epsilon**4) + 7/(38880*epsilon**5)","9150":"-13*f_3**2/(2592*epsilon) - 329*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 239*f_5/(6480*epsilon) + 323*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 121*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9151":"-f_3**2/(2880*epsilon) + 6499*f_3/(7464960*epsilon) + 19*f_5/(77760*epsilon) - 138631/(134369280*epsilon) + pi**6/(4354560*epsilon) + 811*pi**4/(223948800*epsilon) - 23*f_3/(31104*epsilon**2) - f_5/(3240*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 4277/(7464960*epsilon**2) + 37*f_3/(38880*epsilon**3) - 235/(124416*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(1620*epsilon**4) + 287/(155520*epsilon**4) - 7/(12960*epsilon**5)","9152":"-f_3**2/(4320*epsilon) + 6833*f_3/(7464960*epsilon) - 7*f_5/(77760*epsilon) - 43*pi**4/(8957952*epsilon) - pi**6/(4354560*epsilon) + 13187/(67184640*epsilon) - f_3/(13824*epsilon**2) - f_5/(6480*epsilon**2) - 103/(165888*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5/(6912*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 553/(155520*epsilon**4) - 13/(6480*epsilon**5)","9153":"-f_3**2/(4320*epsilon) + 6833*f_3/(7464960*epsilon) - 7*f_5/(77760*epsilon) - 43*pi**4/(8957952*epsilon) - pi**6/(4354560*epsilon) + 13187/(67184640*epsilon) - f_3/(13824*epsilon**2) - f_5/(6480*epsilon**2) - 103/(165888*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5/(6912*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 553/(155520*epsilon**4) - 13/(6480*epsilon**5)","9154":"11*f_3**2/(1440*epsilon) - 421*f_3/(41472*epsilon) - pi**4*f_3/(21600*epsilon) + 79*f_5/(17280*epsilon) - 2243/(497664*epsilon) + 167*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 257*f_3/(17280*epsilon**2) - 881/(207360*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 7*f_3/(1440*epsilon**3) + 41/(5760*epsilon**3) - 1/(480*epsilon**4)","9155":"-19*f_3**2/(5760*epsilon) + 8333*f_3/(1244160*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(362880*epsilon) - 329*pi**4/(12441600*epsilon) + 2263/(552960*epsilon) - 13*f_3/(34560*epsilon**2) + 7*f_5/(2880*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 1771/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 53/(25920*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","9156":"11*f_3**2/(1440*epsilon) - 2777*f_3/(207360*epsilon) - pi**4*f_3/(21600*epsilon) - 7*f_5/(5760*epsilon) + 14309/(2488320*epsilon) + 167*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 257*f_3/(17280*epsilon**2) - 1781/(207360*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 7*f_3/(1440*epsilon**3) + 41/(5760*epsilon**3) - 1/(480*epsilon**4)","9157":"-17*f_3**2/(3840*epsilon) + 2155*f_3/(248832*epsilon) + 49*f_5/(34560*epsilon) - 41*pi**4/(2073600*epsilon) - pi**6/(725760*epsilon) - 29173/(29859840*epsilon) + 77*f_3/(34560*epsilon**2) + 7*f_5/(5760*epsilon**2) - pi**4/(51840*epsilon**2) + 4109/(4976640*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 557/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","9158":"-f_3**2/(4320*epsilon) - 4393*f_3/(207360*epsilon) - 37*f_5/(3240*epsilon) + 49*f_7/(3840*epsilon) - 11*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) + 96101/(5598720*epsilon) - f_3/(360*epsilon**2) + f_5/(432*epsilon**2) - 7463/(4976640*epsilon**2) - 4463/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","9159":"f_3**2/(640*epsilon) - 757*f_3/(1244160*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(362880*epsilon) - 239*pi**4/(12441600*epsilon) + 41/(12288*epsilon) + 17*f_3/(34560*epsilon**2) + 7*f_5/(2880*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 1063/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 79/(51840*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","9160":"-7*f_3**2/(1620*epsilon) - 17*f_3/(1152*epsilon) - pi**4*f_3/(64800*epsilon) + 53*f_5/(2160*epsilon) + 277*f_7/(17280*epsilon) - 13*pi**6/(244944*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 391*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9161":"31*f_3**2/(4320*epsilon) + 1013*f_3/(622080*epsilon) - 163*f_5/(25920*epsilon) - 49*f_7/(1920*epsilon) + 319*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 199471/(14929920*epsilon) + 143*f_3/(17280*epsilon**2) - f_5/(1080*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 257/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 199/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","9162":"-11*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 187*f_3/(8640*epsilon) + 55*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 79*pi**4/(777600*epsilon) + 67/(17280*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 79*f_3/(6480*epsilon**2) + 11*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + 13/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","9163":"-13*f_3**2/(11520*epsilon) + 13*f_3/(248832*epsilon) - 7*f_5/(5760*epsilon) - 3179/(2488320*epsilon) + pi**6/(725760*epsilon) + 101*pi**4/(6220800*epsilon) + 101*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 7661/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(207360*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","9164":"-23*f_3**2/(5760*epsilon) + 6841*f_3/(622080*epsilon) + 449*f_5/(17280*epsilon) - 71791/(1866240*epsilon) - 11*pi**4/(207360*epsilon) + pi**6/(136080*epsilon) - 13*f_3/(3456*epsilon**2) - 77*f_5/(2880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9165":"19*f_3**2/(17280*epsilon) + 49561*f_3/(622080*epsilon) - 2843*f_5/(51840*epsilon) - 71791/(1866240*epsilon) - pi**6/(204120*epsilon) + 13*pi**4/(1036800*epsilon) - 149*f_3/(3456*epsilon**2) + 169*f_5/(8640*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9166":"-127*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 787*f_3/(8640*epsilon) - 529*f_5/(5184*epsilon) - 359*f_7/(8640*epsilon) - 359*pi**4/(777600*epsilon) - 73/(17280*epsilon) + 13*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 359*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9167":"-7*f_3**2/(1620*epsilon) + pi**4*f_3/(129600*epsilon) + 227*f_3/(5184*epsilon) - 1577*f_5/(12960*epsilon) + 41*f_7/(8640*epsilon) - 167*pi**4/(1555200*epsilon) + 19*pi**6/(489888*epsilon) + 23713/(622080*epsilon) + f_3**2/(2160*epsilon**2) - 133*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 1127/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 5/(864*epsilon**3) - 1/(720*epsilon**4)","9168":"11*f_3**2/(17280*epsilon) - 191*f_3/(124416*epsilon) - 23*f_5/(6480*epsilon) - pi**4/(25920*epsilon) + pi**6/(3265920*epsilon) + 2129/(373248*epsilon) - f_3/(216*epsilon**2) - f_5/(8640*epsilon**2) - 1/(6480*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 7/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9169":"-71*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 617*f_3/(51840*epsilon) + 139*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9170":"41*f_3**2/(12960*epsilon) - 101*f_3/(8640*epsilon) - pi**4*f_3/(12960*epsilon) + 41*f_5/(5184*epsilon) + f_7/(216*epsilon) + pi**6/(979776*epsilon) + 37*pi**4/(777600*epsilon) - f_3**2/(216*epsilon**2) + 37*f_3/(6480*epsilon**2) + f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","9171":"13*f_3**2/(5760*epsilon) - 20887*f_3/(622080*epsilon) + 19*f_5/(1920*epsilon) - pi**6/(362880*epsilon) - pi**4/(172800*epsilon) + 523723/(14929920*epsilon) + 187*f_3/(5760*epsilon**2) + 7*f_5/(2880*epsilon**2) - 89531/(2488320*epsilon**2) - pi**4/(16200*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(86400*epsilon**3) + 373/(23040*epsilon**3) + f_3/(720*epsilon**4) - 73/(17280*epsilon**4) + 1/(1440*epsilon**5)","9172":"f_3**2/(405*epsilon) - 539*f_3/(17280*epsilon) + pi**4*f_3/(25920*epsilon) + 409*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 13*pi**6/(489888*epsilon) + 5*pi**4/(62208*epsilon) + f_3**2/(432*epsilon**2) + 25*f_3/(2592*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","9173":"-23*f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) + 29*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(54*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","9174":"23*f_3**2/(432*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - 13*f_3/(1620*epsilon) - 3*f_3_5/(80*epsilon) + 17*f_5/(216*epsilon) - 1841*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","9175":"-f_3**2/(25920*epsilon) - 7*f_3/(12960*epsilon) + pi**4*f_3/(777600*epsilon) - 71*f_5/(51840*epsilon) + 67*f_7/(34560*epsilon) - pi**4/(194400*epsilon) + pi**6/(1959552*epsilon) + 2597/(1119744*epsilon) + f_3**2/(12960*epsilon**2) + 19*f_3/(25920*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**6/(979776*epsilon**2) + pi**4/(777600*epsilon**2) + 79/(12960*epsilon**2) - 7*f_3/(3240*epsilon**3) + 7*f_5/(648*epsilon**3) - 91/(7776*epsilon**3) + 13/(3240*epsilon**4)","9176":"17*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 401*f_3/(5184*epsilon) - 301*f_5/(6480*epsilon) - 2123*f_7/(17280*epsilon) - 167*pi**4/(1555200*epsilon) + 19*pi**6/(489888*epsilon) + 23713/(622080*epsilon) + f_3**2/(2160*epsilon**2) - 133*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 1127/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 5/(864*epsilon**3) - 1/(720*epsilon**4)","9177":"109*f_3**2/(1440*epsilon) - f_3*f_5/(40*epsilon) + 187*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 1693*f_5/(8640*epsilon) - 4459*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 1057/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - 23/(6480*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","9178":"19*f_3**2/(1440*epsilon) + 3*f_3*f_5/(80*epsilon) - 5*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 193*f_5/(8640*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 1057/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - 23/(6480*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","9179":"-47*f_3**2/(11520*epsilon) + 1997*f_3/(124416*epsilon) + 19*f_5/(17280*epsilon) - 65201/(4976640*epsilon) - 161*pi**4/(12441600*epsilon) - pi**6/(1088640*epsilon) - 1277*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 2401/(248832*epsilon**2) - 17*f_3/(4320*epsilon**3) + 341/(414720*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","9180":"-f_3**2/(960*epsilon) + 2629*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 77*pi**4/(4147200*epsilon) + 2245/(5971968*epsilon) + pi**6/(1451520*epsilon) + 907*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 45107/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 1219/(155520*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","9181":"-53*f_3**2/(17280*epsilon) - 13079*f_3/(622080*epsilon) + 1327*f_5/(51840*epsilon) - pi**6/(204120*epsilon) - 4093/(1866240*epsilon) + 73*pi**4/(1036800*epsilon) - 29*f_3/(3456*epsilon**2) - 71*f_5/(8640*epsilon**2) + 133/(51840*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9182":"41*f_3**2/(12960*epsilon) - 2509*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 2099*f_5/(25920*epsilon) - 359*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) + 143*pi**4/(1555200*epsilon) - f_3**2/(540*epsilon**2) + 247*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","9183":"-109*f_3**2/(8640*epsilon) - 949*f_3/(124416*epsilon) + 991*f_5/(51840*epsilon) - 3529/(1866240*epsilon) + pi**6/(408240*epsilon) + 173*pi**4/(6220800*epsilon) + 17*f_3/(17280*epsilon**2) - 31*f_5/(4320*epsilon**2) - 1/(3456*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9184":"-11*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 43*f_3/(960*epsilon) - 65*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 79*pi**4/(777600*epsilon) + 107/(17280*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 79*f_3/(6480*epsilon**2) + 11*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + 13/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","9185":"7*f_3**2/(864*epsilon) - 143*f_3/(13824*epsilon) - pi**4*f_3/(21600*epsilon) - 11*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 17807/(2488320*epsilon) + 167*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 257*f_3/(17280*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 593/(207360*epsilon**2) - 7*f_3/(1440*epsilon**3) + 41/(5760*epsilon**3) - 1/(480*epsilon**4)","9186":"f_3**2/(5760*epsilon) - 401*f_3/(3732480*epsilon) + f_5/(7776*epsilon) - pi**6/(8709120*epsilon) + pi**4/(223948800*epsilon) + 55/(419904*epsilon) - 293*f_3/(622080*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(1866240*epsilon**2) + 8137/(14929920*epsilon**2) + f_3/(972*epsilon**3) - 1307/(622080*epsilon**3) + pi**4/(3110400*epsilon**3) - 19*f_3/(25920*epsilon**4) + 161/(62208*epsilon**4) - 13/(12960*epsilon**5)","9187":"f_3**2/(1152*epsilon) - 2977*f_3/(1244160*epsilon) - 91*f_5/(34560*epsilon) - 19741/(29859840*epsilon) - pi**6/(4354560*epsilon) + pi**4/(518400*epsilon) + 167*f_3/(34560*epsilon**2) + f_5/(480*epsilon**2) - 10579/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 701/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","9188":"f_3**2/(8640*epsilon) - 3883*f_3/(4478976*epsilon) - 31*f_5/(233280*epsilon) - 1087*pi**4/(671846400*epsilon) - pi**6/(13063680*epsilon) + 564037/(403107840*epsilon) + 371*f_3/(466560*epsilon**2) + f_5/(9720*epsilon**2) - 34073/(22394880*epsilon**2) + 23*pi**4/(27993600*epsilon**2) - 61*f_3/(116640*epsilon**3) - pi**4/(2332800*epsilon**3) + 2611/(1866240*epsilon**3) + f_3/(4860*epsilon**4) - 371/(466560*epsilon**4) + 7/(38880*epsilon**5)","9189":"317*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 943*f_3/(51840*epsilon) - 1861*f_5/(25920*epsilon) - 23*f_7/(8640*epsilon) - 7103/(622080*epsilon) - pi**4/(62208*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) + 25*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - 731/(51840*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 7/(480*epsilon**3) - 1/(360*epsilon**4)","9190":"f_3**2/(1920*epsilon) - 1123*f_3/(622080*epsilon) - 59*f_5/(8640*epsilon) - pi**4/(34560*epsilon) + pi**6/(544320*epsilon) + 4579/(1866240*epsilon) - f_3/(288*epsilon**2) + f_5/(960*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1296*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9191":"-5*f_3**2/(2592*epsilon) - 7*f_3/(216*epsilon) + pi**4*f_3/(64800*epsilon) + 7*f_5/(288*epsilon) + 67*f_7/(2880*epsilon) - 11219/(622080*epsilon) - 133*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 371*f_3/(25920*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 43/(6912*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(288*epsilon**3) - 1/(180*epsilon**4)","9192":"-95*f_3/(10368*epsilon) - f_5/(480*epsilon) - pi**4/(57600*epsilon) + 5009/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(43200*epsilon**2) + 331/(51840*epsilon**2) + f_3/(360*epsilon**3) - 1/(1440*epsilon**3) - 1/(360*epsilon**4)","9193":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","9194":"-31*f_3**2/(192*epsilon) + 5*f_3*f_5/(24*epsilon) + 13*f_3/(96*epsilon) - 245*f_5/(1152*epsilon) - pi**4/(2880*epsilon) + 5*pi**6/(72576*epsilon) - f_3/(24*epsilon**2) + 5*f_5/(96*epsilon**2)","9195":"f_3**2/(90*epsilon) + 11185*f_3/(62208*epsilon) + 89*f_5/(576*epsilon) - 3627139/(7464960*epsilon) + 19*pi**6/(544320*epsilon) + 1217*pi**4/(3110400*epsilon) - 3107*f_3/(12960*epsilon**2) - 37*f_5/(240*epsilon**2) - 59*pi**4/(129600*epsilon**2) + 301907/(622080*epsilon**2) + 83*f_3/(540*epsilon**3) - 2809/(12960*epsilon**3) + pi**4/(10800*epsilon**3) - 2*f_3/(45*epsilon**4) + 11/(216*epsilon**4) - 1/(180*epsilon**5)","9196":"23*f_3**2/(4320*epsilon) - 71*f_3/(4608*epsilon) - pi**4*f_3/(21600*epsilon) + 161*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 24611/(2488320*epsilon) + pi**4/(9216*epsilon) - f_3**2/(360*epsilon**2) + 37*f_3/(1920*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 79/(13824*epsilon**2) - 11*f_3/(1440*epsilon**3) + 163/(17280*epsilon**3) - 1/(480*epsilon**4)","9197":"23*f_3**2/(4320*epsilon) - 173*f_3/(13824*epsilon) - pi**4*f_3/(21600*epsilon) + 37*f_5/(5760*epsilon) + 7*f_7/(960*epsilon) - 24611/(2488320*epsilon) + pi**4/(9216*epsilon) - f_3**2/(360*epsilon**2) + 37*f_3/(1920*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 79/(13824*epsilon**2) - 11*f_3/(1440*epsilon**3) + 163/(17280*epsilon**3) - 1/(480*epsilon**4)","9198":"23*f_3**2/(4320*epsilon) - 79*f_3/(4608*epsilon) - pi**4*f_3/(21600*epsilon) + 11*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 4271/(2488320*epsilon) + pi**4/(9216*epsilon) - f_3**2/(360*epsilon**2) + 37*f_3/(1920*epsilon**2) - 91/(13824*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + 163/(17280*epsilon**3) - 1/(480*epsilon**4)","9199":"-f_3**2/(288*epsilon) + 34871*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 107*pi**4/(4147200*epsilon) - 613/(331776*epsilon) - pi**6/(725760*epsilon) - 257*f_3/(77760*epsilon**2) + f_5/(540*epsilon**2) + 19*pi**4/(1555200*epsilon**2) + 14177/(7464960*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3349/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","9200":"-7*f_3**2/(2880*epsilon) + 1241*f_3/(1244160*epsilon) + 77*f_5/(17280*epsilon) - 509*pi**4/(12441600*epsilon) - pi**6/(2177280*epsilon) + 1999/(552960*epsilon) - 73*f_3/(34560*epsilon**2) + f_5/(240*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 1819/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 71/(25920*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","9201":"9761*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 13*pi**4/(460800*epsilon) - pi**6/(725760*epsilon) + 3047/(995328*epsilon) - 199*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) - 403/(7464960*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 11*f_3/(2160*epsilon**3) - pi**4/(129600*epsilon**3) + 3529/(622080*epsilon**3) + f_3/(270*epsilon**4) - 7/(1152*epsilon**4) + 7/(4320*epsilon**5)","9202":"f_3**2/(5760*epsilon) + 79*f_3/(3732480*epsilon) + f_5/(7776*epsilon) - 4855/(13436928*epsilon) - pi**6/(8709120*epsilon) + 361*pi**4/(223948800*epsilon) - 413*f_3/(622080*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(1866240*epsilon**2) + 13417/(14929920*epsilon**2) + f_3/(972*epsilon**3) - 1367/(622080*epsilon**3) + pi**4/(3110400*epsilon**3) - 19*f_3/(25920*epsilon**4) + 161/(62208*epsilon**4) - 13/(12960*epsilon**5)","9203":"3*f_3**2/(40*epsilon) - 29*f_3*f_5/(240*epsilon) - 13*f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) + f_5/(216*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","9204":"-71*f_3**2/(1440*epsilon) + f_3*f_5/(10*epsilon) + 1039*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 41*f_5/(2880*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 1163/(51840*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 67/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","9205":"-41*f_3**2/(1440*epsilon) + 19*f_3*f_5/(240*epsilon) + 29*f_3/(640*epsilon) - 3*f_3_5/(80*epsilon) + 73*f_5/(8640*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) - 25/(3456*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 37/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","9206":"217*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 269*f_3/(1728*epsilon) - 731*f_5/(5184*epsilon) - 1487*f_7/(17280*epsilon) - 37*pi**4/(777600*epsilon) + 25/(3456*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 73*f_3/(648*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 37/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","9207":"-53*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 301*f_3/(1728*epsilon) - 1331*f_5/(5184*epsilon) + 359*f_7/(8640*epsilon) - 37*pi**4/(777600*epsilon) + 25/(3456*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 73*f_3/(648*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 37/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","9208":"3*f_3**2/(160*epsilon) + 3*f_3*f_5/(80*epsilon) + 1687*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 127*f_5/(960*epsilon) - 3871*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) - 25/(3456*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 37/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","9209":"-13*f_3**2/(1440*epsilon) + 7*f_3*f_5/(120*epsilon) + 269*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 77*f_5/(960*epsilon) - 2401*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) - 25/(3456*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 37/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","9210":"-7*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) - 41*f_3/(5760*epsilon) + 659*f_5/(25920*epsilon) - 23*f_7/(1920*epsilon) - 5*pi**6/(979776*epsilon) + 203*pi**4/(1555200*epsilon) + 7*f_3**2/(270*epsilon**2) + 97*f_3/(6480*epsilon**2) - 43*f_5/(648*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","9211":"-19*f_3**2/(12960*epsilon) - 191*f_3/(2880*epsilon) + pi**4*f_3/(64800*epsilon) + 347*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 107*pi**4/(777600*epsilon) - 13/(3456*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 107*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 29/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9212":"-13*f_3**2/(3240*epsilon) - 737*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 31*f_5/(1440*epsilon) + 19*f_7/(864*epsilon) - pi**6/(69984*epsilon) + pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + f_3/(2592*epsilon**2) - 7*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","9213":"-11*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 103*f_5/(2592*epsilon) + 2933*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","9214":"-107*f_3**2/(1080*epsilon) + 5*f_3*f_5/(54*epsilon) + 283*f_5/(1296*epsilon) - 2947*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","9215":"f_3**2/(2592*epsilon) - 59*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) + 307*f_5/(5184*epsilon) - 359*f_7/(8640*epsilon) - 5*pi**6/(979776*epsilon) - 23*pi**4/(777600*epsilon) + 637/(51840*epsilon) + f_3**2/(1080*epsilon**2) - 23*f_3/(6480*epsilon**2) - 5*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 53/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9216":"f_3**2/(96*epsilon) - 1937*f_3/(124416*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(1920*epsilon) - 14737/(7464960*epsilon) + 523*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 523*f_3/(51840*epsilon**2) - 1057/(207360*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 127/(17280*epsilon**3) - 13/(4320*epsilon**4)","9217":"-4349/(17915904*epsilon) - 13/(311040*epsilon**2) + 19/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","9218":"289*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - 240937/(537477120*epsilon) - 11*pi**4/(12441600*epsilon) - 11*f_3/(103680*epsilon**2) - 130399/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6697/(11197440*epsilon**3) + 11/(7680*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","9219":"f_3**2/(1920*epsilon) + 3913*f_3/(3732480*epsilon) + 137*f_5/(103680*epsilon) - 31891/(11197440*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 463/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9220":"-149*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 2699/(11197440*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 15661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 479/(7464960*epsilon**3) + 49/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","9221":"f_3**2/(5184*epsilon) - 407*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 17*pi**6/(19595520*epsilon) - 4207/(11197440*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 571/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9222":"-181*f_3/(746496*epsilon) - 7*f_5/(103680*epsilon) - 70123/(161243136*epsilon) - 43*pi**4/(37324800*epsilon) + 5*f_3/(31104*epsilon**2) + pi**4/(1555200*epsilon**2) + 38777/(67184640*epsilon**2) + f_3/(12960*epsilon**3) - 1229/(33592320*epsilon**3) - 115/(279936*epsilon**4) + 17/(46656*epsilon**5) - 1/(9720*epsilon**6)","9223":"-41*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 31*pi**4/(12441600*epsilon) + 1/(1944*epsilon) - 31*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 863/(5598720*epsilon**2) + f_3/(8640*epsilon**3) - 359/(7464960*epsilon**3) + 257/(207360*epsilon**4) - 113/(51840*epsilon**5) + 1/(864*epsilon**6)","9224":"817*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) + pi**4/(4665600*epsilon) + 94861/(201553920*epsilon) + f_3/(38880*epsilon**2) - 7225/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 7/(1679616*epsilon**3) - 1931/(5598720*epsilon**4) + 17/(29160*epsilon**5) - 1/(3888*epsilon**6)","9225":"-5*f_3**2/(10368*epsilon) + 4793*f_3/(3732480*epsilon) + 37*f_5/(34560*epsilon) - 78613/(33592320*epsilon) + pi**6/(9797760*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 3937/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 31/(116640*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","9226":"-791969/(1612431360*epsilon) + 12253/(26873856*epsilon**2) + 5539/(67184640*epsilon**3) - 719/(2799360*epsilon**4) + 17/(93312*epsilon**5) - 1/(19440*epsilon**6)","9227":"43*f_3/(46080*epsilon) + 7*f_5/(69120*epsilon) - 516239/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 200219/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5267/(11197440*epsilon**3) + 437/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9228":"163*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 589/(14929920*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 565/(2239488*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 3749/(14929920*epsilon**3) + 53/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9229":"17*f_3/(207360*epsilon) - f_5/(7680*epsilon) - 1063/(4478976*epsilon) + 7*pi**4/(2488320*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 3413/(17915904*epsilon**2) - f_3/(17280*epsilon**3) - 53/(248832*epsilon**3) + 317/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9230":"817*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) + pi**4/(4665600*epsilon) + 94861/(201553920*epsilon) + f_3/(38880*epsilon**2) - 7225/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 7/(1679616*epsilon**3) - 1931/(5598720*epsilon**4) + 17/(29160*epsilon**5) - 1/(3888*epsilon**6)","9231":"5*f_3/(20736*epsilon) - 807617/(806215680*epsilon) - pi**4/(345600*epsilon) - f_3/(20736*epsilon**2) + pi**4/(1036800*epsilon**2) + 45959/(67184640*epsilon**2) + f_3/(8640*epsilon**3) + 251/(6718464*epsilon**3) - 629/(1399680*epsilon**4) + 17/(46656*epsilon**5) - 1/(9720*epsilon**6)","9232":"755081/(268738560*epsilon) + 215/(559872*epsilon**2) - 2843/(1866240*epsilon**3) + 59/(77760*epsilon**4) - 1/(6480*epsilon**5)","9233":"f_3**2/(864*epsilon) - 367*f_3/(124416*epsilon) + 11*f_5/(5184*epsilon) - 17*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 83549/(14929920*epsilon) - 17*f_3/(10368*epsilon**2) - 7*f_5/(2160*epsilon**2) - pi**4/(34560*epsilon**2) + 997/(103680*epsilon**2) - f_3/(288*epsilon**3) + 121/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(160*epsilon**4) + 1/(360*epsilon**5)","9234":"-4799/(2985984*epsilon) - 241/(77760*epsilon**2) - 47/(103680*epsilon**3) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","9235":"2381*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 1359131/(1612431360*epsilon) - 13*pi**4/(14929920*epsilon) - 13*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 67151/(134369280*epsilon**2) + f_3/(51840*epsilon**3) + 8023/(67184640*epsilon**3) - 773/(2799360*epsilon**4) + 17/(93312*epsilon**5) - 1/(19440*epsilon**6)","9236":"5*f_3**2/(10368*epsilon) + 1609*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - 10903/(11197440*epsilon) - pi**6/(9797760*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 71/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9237":"-8741/(89579520*epsilon) - 131/(233280*epsilon**2) - 19/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","9238":"13*f_3**2/(17280*epsilon) - 139*f_3/(746496*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) + 887/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9239":"169*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 40961/(268738560*epsilon) + 31*pi**4/(37324800*epsilon) + 31*f_3/(311040*epsilon**2) - 4019/(22394880*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 157/(7464960*epsilon**3) - 269/(622080*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","9240":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 217*f_3/(38880*epsilon) - 67*f_5/(15552*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + 53*pi**4/(3110400*epsilon) + 3691/(746496*epsilon) - f_3**2/(6480*epsilon**2) + 47*f_3/(17280*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) + 31/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","9241":"f_3**2/(1620*epsilon) - 1951*f_3/(2239488*epsilon) + 17*f_5/(8640*epsilon) - 31*pi**6/(19595520*epsilon) - 11*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 55*f_3/(62208*epsilon**2) - f_5/(810*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","9242":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(388800*epsilon) + 313*f_3/(155520*epsilon) - 83*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9243":"-16649/(11197440*epsilon) + 2137/(7464960*epsilon**2) - 25/(41472*epsilon**3) + 31/(51840*epsilon**4) - 1/(4320*epsilon**5)","9244":"-f_3**2/(480*epsilon) - 539*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 89*f_5/(38880*epsilon) + 67*f_7/(17280*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(6480*epsilon**2) - 23*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9245":"-43*f_3**2/(103680*epsilon) + 3059*f_3/(2239488*epsilon) - 47*f_5/(25920*epsilon) - 617/(933120*epsilon) - pi**6/(3919104*epsilon) + 247*pi**4/(18662400*epsilon) - 6929*f_3/(1866240*epsilon**2) + 17*f_5/(17280*epsilon**2) - 17*pi**4/(3732480*epsilon**2) + 52909/(22394880*epsilon**2) + 11*f_3/(2592*epsilon**3) - 19097/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 193/(51840*epsilon**4) - 23/(25920*epsilon**5)","9246":"-f_3**2/(320*epsilon) - 1457*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 373*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(93312*epsilon) + 73*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 73*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9247":"17*f_3/(34560*epsilon) - 93629/(89579520*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) - 317/(933120*epsilon**2) - 31/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","9248":"-f_3**2/(360*epsilon) + f_3/(384*epsilon) - 1513/(207360*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 1/(384*epsilon**2) + 1/(480*epsilon**3)","9249":"-47*f_3**2/(12960*epsilon) - 23*f_3/(155520*epsilon) + pi**4*f_3/(48600*epsilon) + 223*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 17*pi**6/(1959552*epsilon) + 17*pi**4/(518400*epsilon) + f_3**2/(810*epsilon**2) + 17*f_3/(4320*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9250":"-4493/(11197440*epsilon) + 143183/(268738560*epsilon**2) - 30413/(22394880*epsilon**3) + 277/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","9251":"f_3**2/(1280*epsilon) + 8123*f_3/(1866240*epsilon) + 263*f_5/(51840*epsilon) - 49*f_7/(3840*epsilon) - 24841/(3317760*epsilon) + pi**6/(2177280*epsilon) + 341*pi**4/(12441600*epsilon) + 2161*f_3/(622080*epsilon**2) + 7*f_5/(17280*epsilon**2) - 577/(93312*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 17881/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","9252":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","9253":"-19*f_3/(27648*epsilon) - 7*f_5/(69120*epsilon) + 7*pi**4/(6220800*epsilon) + 21157/(67184640*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) - 4253/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 593/(1399680*epsilon**3) + 79/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","9254":"-17*f_3/(103680*epsilon) + 7*f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 301/(14929920*epsilon) - f_3/(2880*epsilon**2) - 419/(622080*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 79/(103680*epsilon**3) + 1/(2160*epsilon**4)","9255":"-23*f_3**2/(25920*epsilon) - 18007*f_3/(3732480*epsilon) + 353*f_5/(51840*epsilon) - 43*pi**6/(19595520*epsilon) + 2357/(2239488*epsilon) + 499*pi**4/(37324800*epsilon) + 251*f_3/(103680*epsilon**2) - f_5/(6480*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 53/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9256":"f_3**2/(17280*epsilon) - 779*f_3/(7464960*epsilon) + f_5/(11520*epsilon) - 43337/(89579520*epsilon) + pi**6/(13063680*epsilon) + 347*pi**4/(74649600*epsilon) - 5*f_3/(41472*epsilon**2) - f_5/(1440*epsilon**2) - 3121/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) + 17/(155520*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","9257":"f_3**2/(1728*epsilon) - 28591*f_3/(3732480*epsilon) + 17*f_5/(5760*epsilon) - pi**6/(6531840*epsilon) + 523*pi**4/(37324800*epsilon) + 44563/(11197440*epsilon) + 71*f_3/(20736*epsilon**2) - f_5/(1080*epsilon**2) - 161/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 5/(5184*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9258":"-41*f_3**2/(12960*epsilon) - 49111*f_3/(3732480*epsilon) + f_5/(80*epsilon) - 53*pi**6/(19595520*epsilon) + 43*pi**4/(1492992*epsilon) + 81841/(11197440*epsilon) + 491*f_3/(103680*epsilon**2) - 7*f_5/(12960*epsilon**2) - 245/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9259":"-7*f_3**2/(25920*epsilon) + 18137*f_3/(3732480*epsilon) - 367*f_5/(51840*epsilon) - 317*pi**4/(37324800*epsilon) + 2357/(2239488*epsilon) + 37*pi**6/(19595520*epsilon) - 7*f_3/(34560*epsilon**2) + 19*f_5/(6480*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 53/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9260":"-f_3**2/(2880*epsilon) - 137*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) + 409*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(217728*epsilon) + f_3**2/(6480*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9261":"f_3**2/(1620*epsilon) - 1951*f_3/(2239488*epsilon) + 17*f_5/(8640*epsilon) - 31*pi**6/(19595520*epsilon) - 11*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 55*f_3/(62208*epsilon**2) - f_5/(810*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","9262":"f_3**2/(4320*epsilon) + 5177*f_3/(3732480*epsilon) - 83*f_5/(12960*epsilon) + 67*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) + 33637/(11197440*epsilon) + 59*f_3/(103680*epsilon**2) + 11*f_5/(4320*epsilon**2) - 125/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9263":"-13*f_3**2/(25920*epsilon) + 11873*f_3/(3732480*epsilon) - 197*f_5/(51840*epsilon) - 11543/(11197440*epsilon) - 101*pi**4/(37324800*epsilon) + 37*pi**6/(19595520*epsilon) + f_3/(34560*epsilon**2) + f_5/(1620*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 1/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9264":"427*f_3/(933120*epsilon) + 7*f_5/(207360*epsilon) + 7*pi**4/(7464960*epsilon) + 662317/(806215680*epsilon) - 61*f_3/(124416*epsilon**2) - 45977/(44789760*epsilon**2) - pi**4/(1244160*epsilon**2) + f_3/(5184*epsilon**3) + 26923/(33592320*epsilon**3) - 505/(1119744*epsilon**4) + 37/(233280*epsilon**5) - 1/(38880*epsilon**6)","9265":"f_3**2/(17280*epsilon) - 1931*f_3/(7464960*epsilon) + 89*f_5/(103680*epsilon) - 409/(17915904*epsilon) + pi**6/(13063680*epsilon) + 59*pi**4/(74649600*epsilon) - 121*f_3/(207360*epsilon**2) - f_5/(1440*epsilon**2) + 3719/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","9266":"35*f_3**2/(5184*epsilon) - 11*pi**4*f_3/(259200*epsilon) + 263*f_3/(10368*epsilon) - 281*f_5/(10368*epsilon) - 317*f_7/(34560*epsilon) - 91*pi**4/(1555200*epsilon) + 29*pi**6/(1959552*epsilon) - 11*f_3**2/(4320*epsilon**2) - 91*f_3/(12960*epsilon**2) + 29*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(432*epsilon**3)","9267":"-f_3**2/(160*epsilon) + 761*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 29*f_5/(5760*epsilon) - 23*pi**4/(414720*epsilon) + 1351/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 7/(5760*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","9268":"-19*f_3**2/(103680*epsilon) - 21973*f_3/(67184640*epsilon) - 77*f_5/(373248*epsilon) - 80957/(806215680*epsilon) + pi**6/(19595520*epsilon) + 1177*pi**4/(671846400*epsilon) + 1177*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 11*pi**4/(11197440*epsilon**2) + 29/(14929920*epsilon**2) - 11*f_3/(93312*epsilon**3) + pi**4/(4665600*epsilon**3) + 179/(622080*epsilon**3) + f_3/(38880*epsilon**4) - 133/(311040*epsilon**4) + 7/(38880*epsilon**5)","9269":"59*f_3**2/(51840*epsilon) - 77*f_3/(25920*epsilon) - pi**4*f_3/(259200*epsilon) - 61*f_5/(11520*epsilon) + 47*f_7/(10368*epsilon) - pi**4/(86400*epsilon) + 19*pi**6/(3919104*epsilon) - f_3**2/(4320*epsilon**2) - f_3/(720*epsilon**2) + 19*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","9270":"-7*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1393*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","9271":"-f_3**2/(4320*epsilon) + 17189*f_3/(22394880*epsilon) - 7*f_5/(25920*epsilon) - pi**6/(4354560*epsilon) - 19*pi**4/(14929920*epsilon) + 19639/(134369280*epsilon) + 25*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - 10331/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 359/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","9272":"-13*f_3**2/(207360*epsilon) - 145*f_3/(1492992*epsilon) - 77*f_5/(311040*epsilon) - 53/(11197440*epsilon) + pi**6/(13063680*epsilon) + 217*pi**4/(111974400*epsilon) + 217*f_3/(933120*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 8771/(89579520*epsilon**2) - 11*f_3/(77760*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(46080*epsilon**3) + f_3/(25920*epsilon**4) - 71/(124416*epsilon**4) + 7/(25920*epsilon**5)","9273":"17*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 35*f_3/(31104*epsilon) + 181*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 17*pi**6/(1959552*epsilon) + 227/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9274":"-f_3**2/(432*epsilon) + 7*f_3/(2160*epsilon) + 17*f_5/(51840*epsilon) - 11*pi**4/(259200*epsilon) + 1373/(134369280*epsilon) + pi**6/(326592*epsilon) + 7*f_3/(5760*epsilon**2) - 5*f_5/(432*epsilon**2) + 1261/(2239488*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 12953/(1866240*epsilon**3) + 227/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","9275":"f_3**2/(3840*epsilon) - 12139*f_3/(1244160*epsilon) - 229*f_5/(34560*epsilon) + pi**4/(172800*epsilon) + pi**6/(1088640*epsilon) + 646087/(29859840*epsilon) + 127*f_3/(11520*epsilon**2) + 17*f_5/(5760*epsilon**2) - 92411/(4976640*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(172800*epsilon**3) + 119/(15360*epsilon**3) + f_3/(1440*epsilon**4) - 73/(34560*epsilon**4) + 1/(2880*epsilon**5)","9276":"97*f_3/(1244160*epsilon) - 73*f_5/(69120*epsilon) - 11*pi**4/(2488320*epsilon) + 640177/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 92317/(268738560*epsilon**2) + f_3/(17280*epsilon**3) + 349/(11197440*epsilon**3) + 79/(69120*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9277":"13*f_3**2/(69120*epsilon) + 809*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(4354560*epsilon) + 2363/(22394880*epsilon) - 11*f_3/(25920*epsilon**2) - 7*f_5/(34560*epsilon**2) + 1037/(29859840*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 131/(414720*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","9278":"-2*f_3**3/(9*epsilon) - 4*f_3**2/(3*epsilon) + 2*f_3*f_5/epsilon + 791*f_7/(144*epsilon) - 7447*f_9/(1296*epsilon)","9279":"-11*f_3**2/(103680*epsilon) - 277*f_3/(746496*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 475/(2239488*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9280":"-19*f_3**2/(51840*epsilon) - 6893*f_3/(6718464*epsilon) - 511*f_5/(933120*epsilon) + pi**6/(9797760*epsilon) + 2761*pi**4/(335923200*epsilon) + 232801/(100776960*epsilon) + 293*f_3/(559872*epsilon**2) + 7*f_5/(77760*epsilon**2) - 787/(414720*epsilon**2) - 73*pi**4/(27993600*epsilon**2) - 73*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 299/(311040*epsilon**3) + f_3/(19440*epsilon**4) - 5/(15552*epsilon**4) + 1/(19440*epsilon**5)","9281":"f_3**2/(103680*epsilon) - 85441*f_3/(67184640*epsilon) - 511*f_5/(1866240*epsilon) + pi**6/(19595520*epsilon) + 581*pi**4/(134369280*epsilon) + 367189/(201553920*epsilon) + 581*f_3/(1119744*epsilon**2) + 7*f_5/(155520*epsilon**2) - 10163/(7464960*epsilon**2) - 73*pi**4/(55987200*epsilon**2) - 73*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 113/(207360*epsilon**3) + f_3/(38880*epsilon**4) - 5/(31104*epsilon**4) + 1/(38880*epsilon**5)","9282":"-f_3/(20736*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 18103/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) - 269/(33592320*epsilon**2) - f_3/(25920*epsilon**3) + 7/(138240*epsilon**3) - 11/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","9283":"-19*f_3/(27648*epsilon) - 7*f_5/(69120*epsilon) + 7*pi**4/(6220800*epsilon) + 21157/(67184640*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) - 4253/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 593/(1399680*epsilon**3) + 79/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","9284":"-149*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 2699/(11197440*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 15661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 479/(7464960*epsilon**3) + 49/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","9285":"163*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 589/(14929920*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 565/(2239488*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 3749/(14929920*epsilon**3) + 53/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9286":"59*f_3/(311040*epsilon) - 37*f_5/(69120*epsilon) + 241/(2239488*epsilon) + 37*pi**4/(12441600*epsilon) - 7*f_3/(25920*epsilon**2) - 1511/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 49/(1244160*epsilon**3) + 173/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9287":"1391/(9953280*epsilon) - 6559/(22394880*epsilon**2) - 793/(2985984*epsilon**3) + 241/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9288":"-f_3/(414720*epsilon) - f_5/(8640*epsilon) + 349/(14929920*epsilon) + pi**4/(497664*epsilon) - f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 149/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 571/(14929920*epsilon**3) + 73/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9289":"49*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 100865/(40310784*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) - 161239/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 1933/(5598720*epsilon**3) + 2051/(933120*epsilon**4) - 11/(2592*epsilon**5) + 1/(324*epsilon**6)","9290":"19*f_3/(41472*epsilon) - 7*f_5/(4608*epsilon) + 533/(2799360*epsilon) + 79*pi**4/(12441600*epsilon) + 7*f_3/(51840*epsilon**2) - 4363/(17915904*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 647/(1244160*epsilon**3) - 43/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9291":"-313*f_3/(414720*epsilon) + 127*f_5/(103680*epsilon) - 58993/(53747712*epsilon) + 19*pi**4/(2488320*epsilon) + f_3/(1280*epsilon**2) - pi**4/(207360*epsilon**2) - 7781/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 13819/(11197440*epsilon**3) - 11/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9292":"53*f_3/(138240*epsilon) + 7*f_5/(23040*epsilon) - 15893/(19906560*epsilon) + 13*pi**4/(4147200*epsilon) - f_3/(1536*epsilon**2) - pi**4/(230400*epsilon**2) + 4799/(5598720*epsilon**2) + f_3/(2880*epsilon**3) - 809/(3732480*epsilon**3) + 7/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","9293":"-f_3/(2880*epsilon) - 83*f_5/(34560*epsilon) + pi**4/(172800*epsilon) + 518519/(161243136*epsilon) - 37*f_3/(34560*epsilon**2) - 108743/(134369280*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 22807/(11197440*epsilon**3) + 425/(186624*epsilon**4) - 43/(25920*epsilon**5) + 1/(1620*epsilon**6)","9294":"-41*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 31*pi**4/(12441600*epsilon) + 1/(1944*epsilon) - 31*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 863/(5598720*epsilon**2) + f_3/(8640*epsilon**3) - 359/(7464960*epsilon**3) + 257/(207360*epsilon**4) - 113/(51840*epsilon**5) + 1/(864*epsilon**6)","9295":"163*f_3/(414720*epsilon) + 7*f_5/(23040*epsilon) - 3467/(11943936*epsilon) + pi**4/(460800*epsilon) - 13*f_3/(69120*epsilon**2) - pi**4/(230400*epsilon**2) + 1579/(11197440*epsilon**2) + f_3/(2880*epsilon**3) - 277/(746496*epsilon**3) + 29/(69120*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","9296":"-7*f_3/(207360*epsilon) + f_5/(7680*epsilon) - 17*pi**4/(3110400*epsilon) + 66029/(179159040*epsilon) - 17*f_3/(25920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 31111/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) + 1357/(3732480*epsilon**3) + 37/(207360*epsilon**4) - 17/(6480*epsilon**5) + 1/(432*epsilon**6)","9297":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","9298":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","9299":"-5*f_3**2/(10368*epsilon) + 9329*f_3/(3732480*epsilon) - 41*f_5/(20736*epsilon) - 173*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 1265/(4478976*epsilon) - 281*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 103/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 199/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9300":"-f_3**2/(5184*epsilon) + 4613*f_3/(3732480*epsilon) - 17*f_5/(10368*epsilon) - 137*pi**4/(37324800*epsilon) - 5933/(22394880*epsilon) + 17*pi**6/(19595520*epsilon) - 461*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 499/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 91/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9301":"19*f_3/(77760*epsilon) - 7*f_5/(23040*epsilon) - 16249/(179159040*epsilon) + pi**4/(1244160*epsilon) - 17*f_3/(41472*epsilon**2) - pi**4/(691200*epsilon**2) + 2159/(2799360*epsilon**2) + f_3/(1440*epsilon**3) + 299/(3732480*epsilon**3) - 133/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(864*epsilon**6)","9302":"-f_3/(103680*epsilon) - 191*f_5/(207360*epsilon) + 11*pi**4/(4147200*epsilon) + 11119/(22394880*epsilon) - f_3/(3240*epsilon**2) - 8279/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 311/(1244160*epsilon**3) + 29/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9303":"-551*f_3/(1244160*epsilon) + f_5/(103680*epsilon) - pi**4/(829440*epsilon) + 41/(8957952*epsilon) - f_3/(6912*epsilon**2) - 2759/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 9019/(14929920*epsilon**3) + 277/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","9304":"7*f_3/(69120*epsilon) - 4207/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 7723/(33592320*epsilon**2) + 3529/(5598720*epsilon**3) - 47/(77760*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","9305":"481*f_3/(933120*epsilon) + 7*f_5/(207360*epsilon) + 7*pi**4/(7464960*epsilon) + 1306213/(806215680*epsilon) - 61*f_3/(124416*epsilon**2) - 73973/(44789760*epsilon**2) - pi**4/(1244160*epsilon**2) + f_3/(5184*epsilon**3) + 34267/(33592320*epsilon**3) - 2741/(5598720*epsilon**4) + 37/(233280*epsilon**5) - 1/(38880*epsilon**6)","9306":"713*f_3/(17280*epsilon) - 259*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 73/(17280*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","9307":"17*f_3/(23040*epsilon) + 73*f_5/(34560*epsilon) - 148619/(53747712*epsilon) + 17*pi**4/(6220800*epsilon) + 13*f_3/(12960*epsilon**2) - 14933/(16796160*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 32173/(44789760*epsilon**3) + 347/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","9308":"17*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 35*f_3/(31104*epsilon) + 181*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 17*pi**6/(1959552*epsilon) + 227/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9309":"-19*f_3**2/(103680*epsilon) - 21973*f_3/(67184640*epsilon) - 77*f_5/(373248*epsilon) - 80957/(806215680*epsilon) + pi**6/(19595520*epsilon) + 1177*pi**4/(671846400*epsilon) + 1177*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 11*pi**4/(11197440*epsilon**2) + 29/(14929920*epsilon**2) - 11*f_3/(93312*epsilon**3) + pi**4/(4665600*epsilon**3) + 179/(622080*epsilon**3) + f_3/(38880*epsilon**4) - 133/(311040*epsilon**4) + 7/(38880*epsilon**5)","9310":"-257*f_3**2/(12960*epsilon) - 23*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) - 49*f_5/(25920*epsilon) + 19*f_7/(432*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9311":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 217*f_3/(38880*epsilon) - 67*f_5/(15552*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + 53*pi**4/(3110400*epsilon) + 3691/(746496*epsilon) - f_3**2/(6480*epsilon**2) + 47*f_3/(17280*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) + 31/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","9312":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 163*f_3/(103680*epsilon) + 401*f_5/(155520*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + 6007/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 259/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","9313":"163*f_3/(17280*epsilon) - 39863/(7464960*epsilon) - pi**4/(19200*epsilon) - f_3/(360*epsilon**2) + 9593/(2488320*epsilon**2) - 61/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","9314":"-427*f_3/(622080*epsilon) - 23*f_5/(23040*epsilon) + pi**4/(345600*epsilon) + 2404877/(806215680*epsilon) - 3*f_3/(2560*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 211037/(134369280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 90883/(22394880*epsilon**3) + 1489/(466560*epsilon**4) - 37/(17280*epsilon**5) + 1/(1296*epsilon**6)","9315":"-7*f_3**2/(103680*epsilon) + 3851*f_3/(3732480*epsilon) + f_5/(720*epsilon) - 4633/(2239488*epsilon) - pi**6/(1399680*epsilon) - 13*pi**4/(6220800*epsilon) + 649*f_3/(622080*epsilon**2) - 31*f_5/(51840*epsilon**2) - 397/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","9316":"-f_3**2/(25920*epsilon) + 691*f_3/(1244160*epsilon) - 41*f_5/(51840*epsilon) - 1583/(2985984*epsilon) + pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 415/(1119744*epsilon**2) + f_3/(2880*epsilon**3) + 3451/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9317":"-47*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) - 9625/(107495424*epsilon) - pi**4/(6220800*epsilon) + 13*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) - 217/(4199040*epsilon**2) - f_3/(8640*epsilon**3) + 17/(414720*epsilon**3) - 23/(116640*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","9318":"-f_3**2/(3840*epsilon) + 3281*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 67333/(67184640*epsilon) - pi**4/(14929920*epsilon) + pi**6/(3265920*epsilon) - f_3/(124416*epsilon**2) + f_5/(5760*epsilon**2) - 7229/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(38880*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","9319":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 439*f_3/(311040*epsilon) - 43*f_5/(4860*epsilon) + 797*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9320":"-5*f_3/(41472*epsilon) + pi**4/(1866240*epsilon) + 101251/(1612431360*epsilon) + f_3/(15552*epsilon**2) + 10781/(403107840*epsilon**2) + 1297/(33592320*epsilon**3) - 127/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","9321":"-f_3/(414720*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) + 6437/(89579520*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 15799/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 1699/(22394880*epsilon**3) - 817/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","9322":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 347*f_3/(77760*epsilon) - 13*f_5/(3888*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 53*pi**4/(3110400*epsilon) + 12551/(3732480*epsilon) - f_3**2/(6480*epsilon**2) + 47*f_3/(17280*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) - 113/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","9323":"-37*f_3/(276480*epsilon) + f_5/(23040*epsilon) - pi**4/(2985984*epsilon) + 12089/(107495424*epsilon) + 143*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) - 3391/(67184640*epsilon**2) - f_3/(10368*epsilon**3) - 7/(1244160*epsilon**3) - 83/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","9324":"-f_3**2/(540*epsilon) - 269*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) + 151*f_5/(19440*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(3110400*epsilon) + 14651/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 83*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 47/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","9325":"7*f_3**2/(2880*epsilon) - 3029*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + 137*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9326":"-f_3**2/(8640*epsilon) - 749*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 281*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9327":"-23*f_3**2/(25920*epsilon) - 341*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 461*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 59*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9328":"5*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 203*f_3/(62208*epsilon) - 913*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9329":"-f_3**2/(320*epsilon) - 857*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 505*f_5/(31104*epsilon) - f_7/(1296*epsilon) - pi**6/(93312*epsilon) + 73*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 73*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9330":"-11*f_3**2/(6480*epsilon) + pi**4*f_3/(194400*epsilon) + 409*f_3/(155520*epsilon) + 205*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 47*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 47*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9331":"-f_3**2/(320*epsilon) - 857*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 589*f_5/(31104*epsilon) - f_7/(288*epsilon) - pi**6/(93312*epsilon) + 73*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 73*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9332":"-13*f_3**2/(207360*epsilon) - 145*f_3/(1492992*epsilon) - 77*f_5/(311040*epsilon) - 53/(11197440*epsilon) + pi**6/(13063680*epsilon) + 217*pi**4/(111974400*epsilon) + 217*f_3/(933120*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 8771/(89579520*epsilon**2) - 11*f_3/(77760*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(46080*epsilon**3) + f_3/(25920*epsilon**4) - 71/(124416*epsilon**4) + 7/(25920*epsilon**5)","9333":"277*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 45569/(44789760*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 13727/(14929920*epsilon**2) + 10171/(14929920*epsilon**3) + 65/(82944*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","9334":"-11*f_3**2/(311040*epsilon) - 259*f_3/(746496*epsilon) + 5*f_5/(62208*epsilon) - pi**6/(58786560*epsilon) + 25469/(161243136*epsilon) + 259*pi**4/(55987200*epsilon) + 259*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - 2309/(5598720*epsilon**2) - pi**4/(373248*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 4811/(5598720*epsilon**3) + f_3/(12960*epsilon**4) - 163/(233280*epsilon**4) + 1/(4860*epsilon**5)","9335":"-13*f_3**2/(25920*epsilon) + 11873*f_3/(3732480*epsilon) - 197*f_5/(51840*epsilon) - 11543/(11197440*epsilon) - 101*pi**4/(37324800*epsilon) + 37*pi**6/(19595520*epsilon) + f_3/(34560*epsilon**2) + f_5/(1620*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 1/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9336":"7*f_3**2/(10368*epsilon) + 1525*f_3/(746496*epsilon) - 289*f_5/(103680*epsilon) - 4789/(2239488*epsilon) + pi**6/(9797760*epsilon) + 451*pi**4/(37324800*epsilon) + 139*f_3/(103680*epsilon**2) - 49*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9337":"751*f_3/(1244160*epsilon) - 7*f_5/(17280*epsilon) - 1451/(2985984*epsilon) + pi**4/(829440*epsilon) - f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2669/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 4027/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9338":"-11*f_3**2/(17280*epsilon) - 5551*f_3/(3732480*epsilon) - 53*f_5/(34560*epsilon) - pi**4/(7464960*epsilon) + 20893/(11197440*epsilon) + pi**6/(466560*epsilon) + 179*f_3/(103680*epsilon**2) - f_5/(2880*epsilon**2) - 101/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9339":"f_3**2/(6480*epsilon) - 31*f_3/(19440*epsilon) + pi**4*f_3/(194400*epsilon) + 7*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + pi**4/(1036800*epsilon) + 12551/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 41*f_3/(51840*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) - 113/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","9340":"f_3**2/(128*epsilon) + 3923*f_3/(622080*epsilon) - 59*f_5/(3456*epsilon) - pi**6/(544320*epsilon) + pi**4/(388800*epsilon) + 50995/(8957952*epsilon) + f_3/(3240*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(34560*epsilon**2) + 3131/(933120*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 527/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","9341":"91*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) - 17453/(7464960*epsilon) - f_3/(720*epsilon**2) + 1213/(497664*epsilon**2) + 11/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","9342":"f_3**2/(51840*epsilon) - 11039*f_3/(3732480*epsilon) + 61*f_5/(103680*epsilon) - 61*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 50831/(16796160*epsilon) + f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 1343/(746496*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 2651/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","9343":"-11*f_3**2/(5184*epsilon) + 97*f_3/(311040*epsilon) + pi**4*f_3/(77760*epsilon) + 383*f_5/(155520*epsilon) - f_7/(1296*epsilon) - 11*pi**6/(1959552*epsilon) - pi**4/(3110400*epsilon) + 14651/(3732480*epsilon) + f_3**2/(1296*epsilon**2) + 11*f_3/(8640*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 47/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","9344":"f_3**2/(51840*epsilon) - 1891*f_3/(746496*epsilon) + 7*f_5/(34560*epsilon) - 61*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 49373/(16796160*epsilon) + f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 6859/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 2651/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","9345":"1321*f_3/(207360*epsilon) - 23*f_5/(17280*epsilon) - 158159/(22394880*epsilon) + 41*pi**4/(2073600*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) - 89/(7464960*epsilon**2) - f_3/(480*epsilon**3) + 77/(55296*epsilon**3) - 47/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","9346":"-f_3**2/(51840*epsilon) - 12823*f_3/(3732480*epsilon) + 281*f_5/(103680*epsilon) - 2777/(11197440*epsilon) + pi**6/(9797760*epsilon) + 307*pi**4/(37324800*epsilon) + 23*f_3/(20736*epsilon**2) - 19*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 41/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9347":"7*f_3**2/(10368*epsilon) - 7*f_3/(3732480*epsilon) - 23*f_5/(34560*epsilon) - 11453/(11197440*epsilon) + pi**6/(9797760*epsilon) + 23*pi**4/(7464960*epsilon) + 11*f_3/(11520*epsilon**2) - 19*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9348":"731*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 39181/(50388480*epsilon) - 11*pi**4/(9331200*epsilon) - 11*f_3/(77760*epsilon**2) + pi**4/(6220800*epsilon**2) + 46297/(806215680*epsilon**2) + f_3/(51840*epsilon**3) + 29377/(33592320*epsilon**3) - 1409/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9349":"-97403/(268738560*epsilon) + 11879/(89579520*epsilon**2) + 19657/(44789760*epsilon**3) - 193/(414720*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","9350":"647*f_3/(207360*epsilon) + 7*f_5/(4320*epsilon) - 215387/(44789760*epsilon) + pi**4/(76800*epsilon) - f_3/(1440*epsilon**2) - pi**4/(172800*epsilon**2) + 36397/(4976640*epsilon**2) - f_3/(1440*epsilon**3) - 4031/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","9351":"f_3**2/(96*epsilon) + 2617*f_3/(933120*epsilon) - 193*f_5/(12960*epsilon) - 14101/(5598720*epsilon) - pi**6/(544320*epsilon) + 91*pi**4/(3110400*epsilon) + 91*f_3/(25920*epsilon**2) - f_5/(2160*epsilon**2) - 53*pi**4/(777600*epsilon**2) + 1103/(373248*epsilon**2) - 53*f_3/(6480*epsilon**3) + pi**4/(32400*epsilon**3) + 11/(2592*epsilon**3) + f_3/(270*epsilon**4) - 71/(12960*epsilon**4) + 1/(540*epsilon**5)","9352":"10219/(67184640*epsilon) - 5393/(17915904*epsilon**2) + 18721/(44789760*epsilon**3) - 37/(82944*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","9353":"-47*f_3**2/(103680*epsilon) - 371*f_3/(622080*epsilon) - 41*f_5/(12960*epsilon) - 7*pi**4/(7464960*epsilon) + 13*pi**6/(9797760*epsilon) + 62365/(17915904*epsilon) - 133*f_3/(124416*epsilon**2) + 49*f_5/(51840*epsilon**2) - 8009/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - 731/(622080*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","9354":"-19*f_3**2/(20736*epsilon) - 2177*f_3/(3732480*epsilon) + f_5/(540*epsilon) - 117227/(268738560*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 10277/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 6871/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","9355":"-13*f_3**2/(1728*epsilon) + 10231*f_3/(622080*epsilon) + 971*f_5/(51840*epsilon) - 23*pi**6/(816480*epsilon) - 16147/(1866240*epsilon) + 317*pi**4/(6220800*epsilon) - 127*f_3/(17280*epsilon**2) + 19*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 437/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9356":"-11*f_3**2/(6480*epsilon) + pi**4*f_3/(194400*epsilon) + 409*f_3/(155520*epsilon) + 205*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 47*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 47*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9357":"f_3**2/(576*epsilon) - pi**4*f_3/(77760*epsilon) + 1387*f_3/(311040*epsilon) - 1721*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9358":"-197*f_3**2/(12960*epsilon) - 523*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 409*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9359":"19*f_3**2/(2880*epsilon) - 8663*f_3/(933120*epsilon) - 25*f_5/(1296*epsilon) + 9941/(3732480*epsilon) + 247*pi**4/(3110400*epsilon) + 11*pi**6/(1088640*epsilon) + 137*f_3/(6480*epsilon**2) - 17*f_5/(4320*epsilon**2) - 23*pi**4/(194400*epsilon**2) - 18769/(1866240*epsilon**2) - 23*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 1961/(155520*epsilon**3) + f_3/(270*epsilon**4) - 23/(4320*epsilon**4) + 1/(1080*epsilon**5)","9360":"-3481*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 29*pi**4/(55987200*epsilon) + 4110923/(7255941120*epsilon) + 29*f_3/(466560*epsilon**2) - 214969/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 48511/(100776960*epsilon**3) + 6211/(16796160*epsilon**4) - 83/(699840*epsilon**5) + 1/(58320*epsilon**6)","9361":"-f_3**2/(2880*epsilon) - pi**4*f_3/(194400*epsilon) + 643*f_3/(311040*epsilon) - 157*f_5/(19440*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9362":"751*f_3/(1244160*epsilon) - 7*f_5/(17280*epsilon) - 1451/(2985984*epsilon) + pi**4/(829440*epsilon) - f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2669/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 4027/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9363":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 1481*f_3/(31104*epsilon) - 5903*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 341*pi**4/(1555200*epsilon) + 7469/(622080*epsilon) + 53*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 341*f_3/(12960*epsilon**2) + 53*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 277/(51840*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 29/(4320*epsilon**3) - 1/(360*epsilon**4)","9364":"-77*f_3/(155520*epsilon) + f_5/(51840*epsilon) - pi**4/(345600*epsilon) + 37169/(161243136*epsilon) - f_3/(2880*epsilon**2) - 4313/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 1157/(1119744*epsilon**3) + 47/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","9365":"11*f_3**2/(311040*epsilon) + 1021*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 4597/(11197440*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 11/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9366":"-f_3**2/(34560*epsilon) - 1163*f_3/(3732480*epsilon) + 25*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 243337/(806215680*epsilon) + 253*pi**4/(55987200*epsilon) + 253*f_3/(466560*epsilon**2) - f_5/(17280*epsilon**2) - 2507/(5598720*epsilon**2) - pi**4/(373248*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 4919/(5598720*epsilon**3) + f_3/(12960*epsilon**4) - 163/(233280*epsilon**4) + 1/(4860*epsilon**5)","9367":"-13*f_3**2/(1440*epsilon) + 13979*f_3/(622080*epsilon) - 11*f_5/(864*epsilon) - pi**6/(1088640*epsilon) + 29*pi**4/(1244160*epsilon) + 10279/(1866240*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(720*epsilon**2) + 77/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9368":"f_3**2/(34560*epsilon) + 209*f_3/(746496*epsilon) - 97*f_5/(155520*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(9797760*epsilon) + 2419/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) + f_5/(17280*epsilon**2) + 17/(174960*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9369":"-f_3**2/(2880*epsilon) - 137*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) + 409*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + pi**6/(217728*epsilon) + f_3**2/(6480*epsilon**2) - 13*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9370":"-1757*f_3/(103680*epsilon) + 877*f_5/(34560*epsilon) - 846767/(134369280*epsilon) + 163*pi**4/(3110400*epsilon) + 37*f_3/(103680*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 142379/(22394880*epsilon**2) + f_3/(4320*epsilon**3) - 3547/(1866240*epsilon**3) - 397/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","9371":"81377/(53747712*epsilon) + 1981/(2799360*epsilon**2) - 23/(23040*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","9372":"-11*f_3**2/(103680*epsilon) - 89*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 1079/(11197440*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(38880*epsilon**2) - f_3/(1440*epsilon**3) + 1/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9373":"-373/(40310784*epsilon) - 36193/(161243136*epsilon**2) + 6781/(13436928*epsilon**3) - 125/(186624*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","9374":"-38117/(89579520*epsilon) + 17455/(53747712*epsilon**2) - 18857/(22394880*epsilon**3) + 11/(7776*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","9375":"-f_3**2/(11520*epsilon) - 377*f_3/(3732480*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) + 6011/(11197440*epsilon) + 19*pi**4/(3110400*epsilon) + 19*f_3/(25920*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(15552*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9376":"7*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 31*pi**4/(12441600*epsilon) + 1613/(5971968*epsilon) - 31*f_3/(103680*epsilon**2) + 199/(4478976*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 37/(7464960*epsilon**3) + 49/(41472*epsilon**4) - 113/(51840*epsilon**5) + 1/(864*epsilon**6)","9377":"20309/(89579520*epsilon) - 19901/(33592320*epsilon**2) + 2183/(4478976*epsilon**3) - 65/(124416*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","9378":"1397/(22394880*epsilon) - 17527/(67184640*epsilon**2) + 8503/(22394880*epsilon**3) - 313/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","9379":"-101*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 15883/(89579520*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 9523/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 371/(7464960*epsilon**3) + 1/(1536*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","9380":"-402713/(3627970560*epsilon) + 179813/(2418647040*epsilon**2) - 81893/(201553920*epsilon**3) + 3983/(8398080*epsilon**4) - 307/(1399680*epsilon**5) + 1/(23328*epsilon**6)","9381":"-373/(40310784*epsilon) - 36193/(161243136*epsilon**2) + 6781/(13436928*epsilon**3) - 125/(186624*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","9382":"-2284873/(7255941120*epsilon) + 377849/(2418647040*epsilon**2) - 85529/(201553920*epsilon**3) + 4001/(8398080*epsilon**4) - 307/(1399680*epsilon**5) + 1/(23328*epsilon**6)","9383":"-22531/(161243136*epsilon) - 318953/(806215680*epsilon**2) + 10561/(13436928*epsilon**3) - 739/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","9384":"37*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 49*pi**4/(37324800*epsilon) + 5143/(29859840*epsilon) - 49*f_3/(311040*epsilon**2) - 8507/(33592320*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 9331/(22394880*epsilon**3) - 65/(124416*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","9385":"41*f_3**2/(3240*epsilon) - 1327*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 85*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 203*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 203*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","9386":"77*f_3/(17280*epsilon) + 7*f_5/(4320*epsilon) - 9803/(1866240*epsilon) - pi**4/(62208*epsilon) - 5*f_3/(2592*epsilon**2) + 1/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) + 13/(12960*epsilon**3) - 1/(1080*epsilon**4)","9387":"-2137/(17915904*epsilon) - 253/(466560*epsilon**2) + 1/(41472*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","9388":"137*f_3/(1244160*epsilon) - f_5/(34560*epsilon) - 49*pi**4/(37324800*epsilon) + 251/(552960*epsilon) - 49*f_3/(311040*epsilon**2) - 8117/(13436928*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 11743/(22394880*epsilon**3) - 337/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","9389":"-11*f_3**2/(103680*epsilon) - 2609*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 6569/(11197440*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 11/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9390":"89*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) - 360047/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 20503/(53747712*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1379/(11197440*epsilon**3) + 19/(13824*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9391":"-11*f_3**2/(2880*epsilon) - 1205*f_3/(124416*epsilon) - 47*f_5/(17280*epsilon) + 7297/(3732480*epsilon) + 421*pi**4/(6220800*epsilon) + pi**6/(77760*epsilon) + 923*f_3/(51840*epsilon**2) + f_5/(1440*epsilon**2) - 83*pi**4/(518400*epsilon**2) - 293/(41472*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(14400*epsilon**3) + 679/(51840*epsilon**3) + f_3/(120*epsilon**4) - 43/(4320*epsilon**4) + 1/(360*epsilon**5)","9392":"1511*f_3/(7464960*epsilon) + 23*f_5/(414720*epsilon) - 174371/(4837294080*epsilon) + pi**4/(9331200*epsilon) + f_3/(77760*epsilon**2) - pi**4/(12441600*epsilon**2) + 90109/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 100813/(201553920*epsilon**3) + 2161/(5598720*epsilon**4) - 7/(51840*epsilon**5) + 1/(46656*epsilon**6)","9393":"-19*f_3**2/(34560*epsilon) + 18593*f_3/(22394880*epsilon) - 7*f_5/(69120*epsilon) - 86957/(134369280*epsilon) + 13*pi**4/(74649600*epsilon) + pi**6/(6531840*epsilon) + 233*f_3/(622080*epsilon**2) + 7*f_5/(51840*epsilon**2) - 22859/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 413/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","9394":"-14231/(67184640*epsilon) - 73/(53747712*epsilon**2) + 647/(1399680*epsilon**3) + 67/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","9395":"-13*f_3**2/(1440*epsilon) + 13979*f_3/(622080*epsilon) - 11*f_5/(864*epsilon) - pi**6/(1088640*epsilon) + 29*pi**4/(1244160*epsilon) + 10279/(1866240*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(720*epsilon**2) + 77/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9396":"-31*f_3/(5184*epsilon) - f_5/(1440*epsilon) - 11*pi**4/(777600*epsilon) + 1240213/(134369280*epsilon) + 89*f_3/(51840*epsilon**2) - 25127/(11197440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 6943/(1866240*epsilon**3) + 23/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","9397":"901*f_3/(3732480*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(2332800*epsilon) + 399283/(4837294080*epsilon) - f_3/(19440*epsilon**2) - 25177/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 6541/(12597120*epsilon**3) + 4033/(5598720*epsilon**4) - 1/(2592*epsilon**5) + 1/(11664*epsilon**6)","9398":"97*f_3/(1244160*epsilon) - 73*f_5/(69120*epsilon) - 11*pi**4/(2488320*epsilon) + 640177/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 92317/(268738560*epsilon**2) + f_3/(17280*epsilon**3) + 349/(11197440*epsilon**3) + 79/(69120*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9399":"7*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 26423/(89579520*epsilon) - f_3/(8640*epsilon**2) + 13/(155520*epsilon**2) - 53/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","9400":"113*f_3/(138240*epsilon) + 35*f_5/(13824*epsilon) - 365423/(59719680*epsilon) + 109*pi**4/(12441600*epsilon) - 7*f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 407281/(89579520*epsilon**2) + f_3/(17280*epsilon**3) - 443/(186624*epsilon**3) + 617/(311040*epsilon**4) - 1/(960*epsilon**5) + 1/(4320*epsilon**6)","9401":"f_3**2/(5184*epsilon) - 1271*f_3/(3732480*epsilon) + 7*f_5/(6480*epsilon) - 17*pi**6/(19595520*epsilon) - 37*pi**4/(37324800*epsilon) + 181/(2239488*epsilon) - 37*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 499/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9402":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","9403":"11*f_3**2/(2880*epsilon) - 14249*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 53*pi**4/(6220800*epsilon) + 10073/(5598720*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 13/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","9404":"61*f_3/(138240*epsilon) + 19*f_5/(207360*epsilon) - 2747/(5598720*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 23557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1229/(1119744*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","9405":"11*f_3**2/(311040*epsilon) + 1021*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 4597/(11197440*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 11/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9406":"-857*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) - 19*pi**4/(4147200*epsilon) + 3961/(4976640*epsilon) - 19*f_3/(34560*epsilon**2) + 1459/(11197440*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 865/(2985984*epsilon**3) + 169/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9407":"-29*f_3/(207360*epsilon) - 17*f_5/(864*epsilon) + 49*f_7/(3840*epsilon) + 11*pi**4/(414720*epsilon) + 266353/(44789760*epsilon) + 7*f_3/(3456*epsilon**2) - 55691/(14929920*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 3073/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","9408":"-f_3**2/(5184*epsilon) - f_3/(3732480*epsilon) - 7*f_5/(17280*epsilon) - 2791/(29859840*epsilon) + pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 169/(124416*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 281/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","9409":"-19*f_3**2/(2880*epsilon) - 71261*f_3/(1866240*epsilon) - 17*f_5/(51840*epsilon) + pi**6/(544320*epsilon) + 3121*pi**4/(18662400*epsilon) + 461317/(11197440*epsilon) + 2311*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 5873/(233280*epsilon**2) - 71*pi**4/(1555200*epsilon**2) - 71*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 3337/(311040*epsilon**3) + f_3/(1080*epsilon**4) - 1/(324*epsilon**4) + 1/(2160*epsilon**5)","9410":"29*f_3/(17280*epsilon) - 3469/(2488320*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 181/(622080*epsilon**2) - 5/(3456*epsilon**3) + 1/(480*epsilon**4) - 1/(1080*epsilon**5)","9411":"11*f_3**2/(311040*epsilon) + 277*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 59*pi**4/(11197440*epsilon) + pi**6/(58786560*epsilon) + 7087/(11197440*epsilon) - 59*f_3/(93312*epsilon**2) - f_5/(155520*epsilon**2) + 59/(699840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 5/(46656*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9412":"-31*f_3/(207360*epsilon) + pi**4/(1866240*epsilon) + 48971/(322486272*epsilon) + f_3/(15552*epsilon**2) + 29681/(403107840*epsilon**2) + 2269/(33592320*epsilon**3) - 139/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","9413":"-59*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2488320*epsilon) + 19/(107495424*epsilon) - f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 29873/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 3599/(11197440*epsilon**3) - 7/(207360*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","9414":"-19*f_3**2/(3456*epsilon) - 8561*f_3/(622080*epsilon) + 119*f_5/(6480*epsilon) - 37*pi**4/(622080*epsilon) + 7679/(1866240*epsilon) + 13*pi**6/(1632960*epsilon) - 37*f_3/(5184*epsilon**2) + 49*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9415":"-17*f_3/(1920*epsilon) - 7*f_5/(720*epsilon) + 49*f_7/(3840*epsilon) + pi**4/(57600*epsilon) + 158309/(22394880*epsilon) + 67*f_3/(17280*epsilon**2) - 66671/(14929920*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 2281/(2488320*epsilon**3) - 233/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","9416":"-11*f_3**2/(311040*epsilon) - 397*f_3/(746496*epsilon) + 7*f_5/(34560*epsilon) - 49627/(89579520*epsilon) - pi**6/(58786560*epsilon) + 197*pi**4/(27993600*epsilon) + 197*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 5779/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 419/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9417":"-f_3**2/(540*epsilon) - 161*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) + 649*f_5/(77760*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) + 49*pi**4/(3110400*epsilon) + 2311/(746496*epsilon) + f_3**2/(3240*epsilon**2) + 83*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","9418":"-13*f_3**2/(103680*epsilon) - 521*f_3/(3732480*epsilon) - 217*f_5/(311040*epsilon) + pi**6/(6531840*epsilon) + 97*pi**4/(13996800*epsilon) + 14065/(17915904*epsilon) + 167*f_3/(233280*epsilon**2) + 7*f_5/(51840*epsilon**2) - 12439/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 29/(29160*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9419":"-37*f_3**2/(8640*epsilon) + 59*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 1727*f_5/(155520*epsilon) - 13*f_7/(5760*epsilon) - 5*pi**6/(653184*epsilon) + pi**4/(518400*epsilon) + 1189/(746496*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(777600*epsilon**2) + 133/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","9420":"-f_3**2/(25920*epsilon) - 383*f_3/(207360*epsilon) - 149*f_5/(38880*epsilon) + pi**6/(1959552*epsilon) + 112537/(134369280*epsilon) + 89*pi**4/(6220800*epsilon) - 7*f_3/(17280*epsilon**2) + f_5/(2592*epsilon**2) - 4297/(2488320*epsilon**2) + 41/(82944*epsilon**3) + 19/(11520*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","9421":"-5*f_3**2/(1728*epsilon) + pi**4*f_3/(77760*epsilon) + 671*f_3/(155520*epsilon) + 557*f_5/(155520*epsilon) - f_7/(288*epsilon) - 5*pi**6/(653184*epsilon) + pi**4/(518400*epsilon) + 12641/(3732480*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(777600*epsilon**2) + 109/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","9422":"f_3**2/(69120*epsilon) - 1583*f_3/(7464960*epsilon) + 11*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) - 1613/(22394880*epsilon) + 11*pi**4/(12441600*epsilon) - 253*f_3/(1244160*epsilon**2) - f_5/(11520*epsilon**2) - 2093/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","9423":"17*f_3**2/(4320*epsilon) - 319*f_3/(103680*epsilon) - 35*f_5/(2592*epsilon) - 167*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) + 322973/(26873856*epsilon) - 157*f_3/(51840*epsilon**2) + f_5/(432*epsilon**2) - 47159/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 11047/(1866240*epsilon**3) + 131/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","9424":"-31*f_3/(5184*epsilon) - f_5/(1440*epsilon) - 11*pi**4/(777600*epsilon) + 1240213/(134369280*epsilon) + 89*f_3/(51840*epsilon**2) - 25127/(11197440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 6943/(1866240*epsilon**3) + 23/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","9425":"-17*f_3**2/(51840*epsilon) - 3287*f_3/(11197440*epsilon) + 17*f_5/(34560*epsilon) + 2099/(50388480*epsilon) + pi**6/(4898880*epsilon) + 463*pi**4/(111974400*epsilon) + 271*f_3/(311040*epsilon**2) - 13*f_5/(25920*epsilon**2) - 139/(155520*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(777600*epsilon**3) + 877/(559872*epsilon**3) + f_3/(6480*epsilon**4) - 23/(23328*epsilon**4) + 1/(3888*epsilon**5)","9426":"-f_3**2/(207360*epsilon) + 83*f_3/(22394880*epsilon) - 73*f_5/(622080*epsilon) - 154699/(537477120*epsilon) + pi**6/(19595520*epsilon) + 17*pi**4/(27993600*epsilon) + 1217*f_3/(3732480*epsilon**2) + f_5/(34560*epsilon**2) - 15799/(67184640*epsilon**2) - 23*pi**4/(37324800*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 18581/(22394880*epsilon**3) + f_3/(6480*epsilon**4) - 247/(311040*epsilon**4) + 47/(155520*epsilon**5)","9427":"-11*f_3**2/(311040*epsilon) - 137*f_3/(3732480*epsilon) + 7*f_5/(34560*epsilon) - 64099/(89579520*epsilon) - pi**6/(58786560*epsilon) + 179*pi**4/(27993600*epsilon) + 179*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 3871/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 401/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9428":"19*f_3**2/(4320*epsilon) - 5461*f_3/(622080*epsilon) - 7*f_5/(6480*epsilon) - 30557/(3732480*epsilon) + 17*pi**6/(3265920*epsilon) + 433*pi**4/(6220800*epsilon) + 187*f_3/(10368*epsilon**2) - 11*f_5/(2160*epsilon**2) - 83*pi**4/(518400*epsilon**2) - 661/(207360*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(14400*epsilon**3) + 643/(51840*epsilon**3) + f_3/(120*epsilon**4) - 43/(4320*epsilon**4) + 1/(360*epsilon**5)","9429":"-11*f_3**2/(311040*epsilon) - 1973*f_3/(3732480*epsilon) + 7*f_5/(34560*epsilon) - 1963/(89579520*epsilon) - pi**6/(58786560*epsilon) + 197*pi**4/(27993600*epsilon) + 197*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 1127/(2239488*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 41/(46656*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9430":"-f_3**2/(34560*epsilon) - 1697*f_3/(3732480*epsilon) + 203*f_5/(311040*epsilon) - 64099/(89579520*epsilon) - pi**6/(9797760*epsilon) + 97*pi**4/(13996800*epsilon) + 97*f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 3871/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 401/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9431":"370997/(10883911680*epsilon) - 946547/(7255941120*epsilon**2) + 147977/(604661760*epsilon**3) - 1283/(6298560*epsilon**4) + 343/(4199040*epsilon**5) - 1/(69984*epsilon**6)","9432":"-19*f_3/(13824*epsilon) - 281*f_5/(17280*epsilon) - 19*pi**4/(2073600*epsilon) + 735121/(44789760*epsilon) - 31*f_3/(8640*epsilon**2) + 5293/(4976640*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 9791/(2488320*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","9433":"f_3**2/(2880*epsilon) - pi**4*f_3/(388800*epsilon) + 991*f_3/(155520*epsilon) - 179*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(217728*epsilon) + 31/(62208*epsilon) + 49*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 49*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) - 7/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9434":"927881/(10883911680*epsilon) - 371083/(1451188224*epsilon**2) + 92689/(302330880*epsilon**3) - 8311/(50388480*epsilon**4) + 19/(419904*epsilon**5) - 1/(174960*epsilon**6)","9435":"-f_3**2/(480*epsilon) - 1079*f_3/(207360*epsilon) - f_5/(5760*epsilon) + 49*f_7/(3840*epsilon) - 419801/(134369280*epsilon) - 19*pi**4/(6220800*epsilon) - 19*f_3/(51840*epsilon**2) - 14381/(11197440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7159/(1866240*epsilon**3) + 77/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","9436":"f_3**2/(320*epsilon) + 6463*f_3/(622080*epsilon) - 17*f_5/(17280*epsilon) - 10327/(1244160*epsilon) - pi**6/(272160*epsilon) - 187*pi**4/(6220800*epsilon) - 187*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 2099/(207360*epsilon**2) - 7*f_3/(1440*epsilon**3) - 109/(51840*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(360*epsilon**5)","9437":"-649*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 980791/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 359807/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 10211/(33592320*epsilon**3) - 2483/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","9438":"901*f_3/(3732480*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(2332800*epsilon) + 399283/(4837294080*epsilon) - f_3/(19440*epsilon**2) - 25177/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 6541/(12597120*epsilon**3) + 4033/(5598720*epsilon**4) - 1/(2592*epsilon**5) + 1/(11664*epsilon**6)","9439":"-7*f_3**2/(2160*epsilon) - 3161*f_3/(622080*epsilon) + 109*f_5/(12960*epsilon) - 259*pi**4/(6220800*epsilon) - pi**6/(466560*epsilon) + 20573/(1866240*epsilon) - 35*f_3/(3456*epsilon**2) + 37*f_5/(2160*epsilon**2) - 1/(1920*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9440":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","9441":"-17*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 62491/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 947/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 1319/(22394880*epsilon**3) - 443/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","9442":"-f_3/(5120*epsilon) + 7*f_5/(103680*epsilon) - 463/(100776960*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 7423/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 37409/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","9443":"13*f_3**2/(5760*epsilon) + 1043*f_3/(1244160*epsilon) - 59*f_5/(34560*epsilon) - pi**6/(362880*epsilon) - 10153/(5598720*epsilon) + 169*pi**4/(12441600*epsilon) - f_3/(3840*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) + 3937/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 223/(124416*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","9444":"-13*f_3**2/(103680*epsilon) - 97*f_3/(746496*epsilon) - 217*f_5/(311040*epsilon) + pi**6/(6531840*epsilon) + 25973/(89579520*epsilon) + 97*pi**4/(13996800*epsilon) + 167*f_3/(233280*epsilon**2) + 7*f_5/(51840*epsilon**2) - 9631/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 437/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9445":"f_3/(720*epsilon) - pi**4/(129600*epsilon) + 69565/(26873856*epsilon) - f_3/(1080*epsilon**2) + 8977/(11197440*epsilon**2) - 1279/(933120*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","9446":"-11*f_3**2/(311040*epsilon) - 1973*f_3/(3732480*epsilon) + 7*f_5/(34560*epsilon) - 1963/(89579520*epsilon) - pi**6/(58786560*epsilon) + 197*pi**4/(27993600*epsilon) + 197*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 1127/(2239488*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 41/(46656*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9447":"53*f_3**2/(25920*epsilon) - 2537*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + 47*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9448":"-7*f_3**2/(103680*epsilon) + 3851*f_3/(3732480*epsilon) + f_5/(720*epsilon) - 4633/(2239488*epsilon) - pi**6/(1399680*epsilon) - 13*pi**4/(6220800*epsilon) + 649*f_3/(622080*epsilon**2) - 31*f_5/(51840*epsilon**2) - 397/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","9449":"19*f_3**2/(25920*epsilon) - 487*f_3/(62208*epsilon) - pi**4*f_3/(388800*epsilon) + 2093*f_5/(155520*epsilon) - 67*f_7/(17280*epsilon) - 19*pi**6/(1959552*epsilon) + 11*pi**4/(345600*epsilon) + 14651/(3732480*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 47/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","9450":"-f_3**2/(1080*epsilon) + 3491*f_3/(207360*epsilon) - 449*f_5/(25920*epsilon) - 91*pi**4/(2073600*epsilon) - 72857/(44789760*epsilon) + pi**6/(326592*epsilon) - 103*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) + 64621/(14929920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(480*epsilon**3) - 9743/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","9451":"17*f_3/(25920*epsilon) + 137*f_5/(8640*epsilon) - 2437/(124416*epsilon) + 7*pi**4/(103680*epsilon) + 7*f_3/(864*epsilon**2) - 1/(240*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","9452":"59*f_3/(1244160*epsilon) + f_5/(138240*epsilon) - 131*pi**4/(223948800*epsilon) + 119/(5038848*epsilon) - 131*f_3/(1866240*epsilon**2) + 367/(59719680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1/(43740*epsilon**3) + 779/(3732480*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","9453":"143*f_3/(248832*epsilon) + f_5/(34560*epsilon) - 1625/(26873856*epsilon) + 13*pi**4/(37324800*epsilon) - 17*f_3/(31104*epsilon**2) - 13789/(89579520*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 23617/(44789760*epsilon**3) - 67/(138240*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","9454":"11*f_3**2/(311040*epsilon) + 541*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 721/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 73/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 1/(14580*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9455":"-11*f_3**2/(311040*epsilon) - 259*f_3/(746496*epsilon) + 5*f_5/(62208*epsilon) - pi**6/(58786560*epsilon) + 25469/(161243136*epsilon) + 259*pi**4/(55987200*epsilon) + 259*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - 2309/(5598720*epsilon**2) - pi**4/(373248*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 4811/(5598720*epsilon**3) + f_3/(12960*epsilon**4) - 163/(233280*epsilon**4) + 1/(4860*epsilon**5)","9456":"-f_3**2/(34560*epsilon) - 1163*f_3/(3732480*epsilon) + 25*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 243337/(806215680*epsilon) + 253*pi**4/(55987200*epsilon) + 253*f_3/(466560*epsilon**2) - f_5/(17280*epsilon**2) - 2507/(5598720*epsilon**2) - pi**4/(373248*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 4919/(5598720*epsilon**3) + f_3/(12960*epsilon**4) - 163/(233280*epsilon**4) + 1/(4860*epsilon**5)","9457":"31*f_3/(6912*epsilon) + pi**4/(69120*epsilon) + 97867/(3732480*epsilon) - f_3/(288*epsilon**2) - 113/(6912*epsilon**2) + 787/(103680*epsilon**3) - 1/(432*epsilon**4) + 1/(2160*epsilon**5)","9458":"267299/(268738560*epsilon) + 18113/(33592320*epsilon**2) - 76691/(44789760*epsilon**3) + 587/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","9459":"-4493/(11197440*epsilon) + 143183/(268738560*epsilon**2) - 30413/(22394880*epsilon**3) + 277/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","9460":"-11*f_3**2/(103680*epsilon) - 89*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 1079/(11197440*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(38880*epsilon**2) - f_3/(1440*epsilon**3) + 1/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9461":"-17773/(22394880*epsilon) + 1237/(7464960*epsilon**2) - 113/(207360*epsilon**3) + 31/(51840*epsilon**4) - 1/(4320*epsilon**5)","9462":"7*f_3**2/(4320*epsilon) - 19693*f_3/(622080*epsilon) + 305*f_5/(5184*epsilon) - 37541/(1866240*epsilon) - 37*pi**6/(3265920*epsilon) + 97*pi**4/(1244160*epsilon) - 1057*f_3/(51840*epsilon**2) - 19*f_5/(1080*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 407/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 59/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9463":"-179*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 715*f_3/(15552*epsilon) + 29*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 163*pi**4/(777600*epsilon) + 5*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 163*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","9464":"41*f_3**2/(2160*epsilon) + 75971*f_3/(622080*epsilon) - 121*f_5/(1296*epsilon) - 140909/(1866240*epsilon) - 907*pi**4/(6220800*epsilon) + 53*pi**6/(3265920*epsilon) - 2593*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 1175/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 107/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9465":"-487*f_3/(1244160*epsilon) + 287*f_5/(207360*epsilon) - 77851/(44789760*epsilon) + 19*pi**4/(2488320*epsilon) + f_3/(2304*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 41507/(268738560*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1931/(11197440*epsilon**3) + 397/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9466":"23*f_3**2/(4320*epsilon) + 32771*f_3/(622080*epsilon) - 287*f_5/(5184*epsilon) - 37541/(1866240*epsilon) - 331*pi**4/(6220800*epsilon) + 43*pi**6/(3265920*epsilon) - 1873*f_3/(51840*epsilon**2) + f_5/(1080*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 407/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 59/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9467":"-817*f_3/(1244160*epsilon) + 3*f_5/(2560*epsilon) - 24017/(44789760*epsilon) + 13*pi**4/(2488320*epsilon) - f_3/(6912*epsilon**2) - 76573/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6493/(11197440*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9468":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","9469":"f_3**2/(11520*epsilon) + 6893*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 83*pi**4/(6220800*epsilon) - 71723/(89579520*epsilon) + pi**6/(3265920*epsilon) - 83*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 2921/(3732480*epsilon**2) + 7*f_3/(8640*epsilon**3) - 23/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","9470":"11*f_3**2/(103680*epsilon) - 1171*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 91*pi**4/(6220800*epsilon) - 73019/(89579520*epsilon) + pi**6/(19595520*epsilon) - 73*f_3/(51840*epsilon**2) - f_5/(51840*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 4973/(3732480*epsilon**2) + 7*f_3/(8640*epsilon**3) - 13/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","9471":"-11*f_3/(27648*epsilon) + 7*f_5/(103680*epsilon) - pi**4/(3110400*epsilon) + 82099/(201553920*epsilon) - f_3/(25920*epsilon**2) + pi**4/(3110400*epsilon**2) + 18277/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 55553/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","9472":"229*f_3/(311040*epsilon) + 61*f_5/(34560*epsilon) - 28357/(11197440*epsilon) + pi**4/(388800*epsilon) + 17*f_3/(17280*epsilon**2) - 107903/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 12301/(5598720*epsilon**3) - 253/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","9473":"959*f_3/(1244160*epsilon) - 23*f_5/(11520*epsilon) - pi**4/(1382400*epsilon) + 3090133/(806215680*epsilon) - f_3/(540*epsilon**2) - 151043/(134369280*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 21619/(11197440*epsilon**3) + 2053/(933120*epsilon**4) - 43/(25920*epsilon**5) + 1/(1620*epsilon**6)","9474":"107*f_3/(1244160*epsilon) + 59*f_5/(103680*epsilon) - 260369/(268738560*epsilon) + 19*pi**4/(4147200*epsilon) + 43*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) + 4099/(67184640*epsilon**2) - f_3/(2880*epsilon**3) + 8419/(11197440*epsilon**3) + 1/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9475":"-f_3**2/(5184*epsilon) + 4613*f_3/(3732480*epsilon) - 17*f_5/(10368*epsilon) - 137*pi**4/(37324800*epsilon) - 5933/(22394880*epsilon) + 17*pi**6/(19595520*epsilon) - 461*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 499/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) - 91/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9476":"f_3/(2430*epsilon) - f_5/(51840*epsilon) - 188243/(268738560*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) + 917/(13436928*epsilon**2) - f_3/(8640*epsilon**3) + 5611/(11197440*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9477":"-f_3**2/(3840*epsilon) + 1841*f_3/(7464960*epsilon) - 5*f_5/(13824*epsilon) - 77*pi**4/(74649600*epsilon) + pi**6/(3265920*epsilon) + 44989/(44789760*epsilon) - 401*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 943/(2488320*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - 127/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(4320*epsilon**5)","9478":"-107*f_3/(6480*epsilon) + 169*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 2073377/(134369280*epsilon) + 151*pi**4/(3110400*epsilon) + 151*f_3/(25920*epsilon**2) - 58447/(22394880*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1105/(373248*epsilon**3) - 613/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","9479":"-f_3**2/(8640*epsilon) + 11531*f_3/(622080*epsilon) + 523*f_5/(51840*epsilon) - 5761/(139968*epsilon) + pi**6/(1632960*epsilon) + 121*pi**4/(6220800*epsilon) - 121*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - pi**4/(20736*epsilon**2) + 36689/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 1867/(311040*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","9480":"-313*f_3/(414720*epsilon) + 127*f_5/(103680*epsilon) - 58993/(53747712*epsilon) + 19*pi**4/(2488320*epsilon) + f_3/(1280*epsilon**2) - pi**4/(207360*epsilon**2) - 7781/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 13819/(11197440*epsilon**3) - 11/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9481":"-89*f_3/(103680*epsilon) - 25*f_5/(1728*epsilon) - 31*pi**4/(622080*epsilon) + 499955/(26873856*epsilon) + 29*f_3/(5184*epsilon**2) - 189127/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 3331/(1866240*epsilon**3) - 181/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","9482":"-f_3/(103680*epsilon) - 191*f_5/(207360*epsilon) + 11*pi**4/(4147200*epsilon) + 11119/(22394880*epsilon) - f_3/(3240*epsilon**2) - 8279/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 311/(1244160*epsilon**3) + 29/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9483":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","9484":"-91*f_3**2/(103680*epsilon) - 9161*f_3/(3732480*epsilon) + 257*f_5/(51840*epsilon) - 41*pi**6/(19595520*epsilon) - 9883/(11197440*epsilon) + 7*pi**4/(388800*epsilon) + 7*f_3/(3240*epsilon**2) - 79*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 59/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9485":"f_3/(3456*epsilon) - pi**4/(518400*epsilon) - 16129/(89579520*epsilon) - f_3/(4320*epsilon**2) - 31/(311040*epsilon**2) + 163/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","9486":"11*f_3**2/(6480*epsilon) - 89*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 127*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) + 13*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 13*f_3/(12960*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9487":"-f_3**2/(3456*epsilon) + 6649*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 1817/(2239488*epsilon) + 347*pi**4/(37324800*epsilon) + 347*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9488":"11*f_3/(46656*epsilon) + f_5/(23040*epsilon) - 83021/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 9437/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 5837/(11197440*epsilon**3) - 1469/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","9489":"-7*f_3/(51840*epsilon) + f_5/(7680*epsilon) - pi**4/(388800*epsilon) + 9733/(59719680*epsilon) - f_3/(3240*epsilon**2) + 7379/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 277/(3732480*epsilon**3) - 31/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","9490":"43*f_3/(46080*epsilon) + 7*f_5/(69120*epsilon) - 516239/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 200219/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5267/(11197440*epsilon**3) + 437/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9491":"49*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 17369/(89579520*epsilon) - 19*pi**4/(12441600*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 697/(2099520*epsilon**2) + f_3/(8640*epsilon**3) + 3043/(5598720*epsilon**3) - 7/(9720*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","9492":"91*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 1063*f_3/(311040*epsilon) - 1601*f_5/(155520*epsilon) - 23*f_7/(51840*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9493":"-257*f_3/(1244160*epsilon) - 59*f_5/(103680*epsilon) - 13*pi**4/(4147200*epsilon) + 69523/(89579520*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 11273/(16796160*epsilon**2) + f_3/(8640*epsilon**3) + 3583/(5598720*epsilon**3) - 37/(38880*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","9494":"-5*f_3**2/(10368*epsilon) + 4793*f_3/(3732480*epsilon) + 37*f_5/(34560*epsilon) - 78613/(33592320*epsilon) + pi**6/(9797760*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 3937/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 31/(116640*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","9495":"-79*f_3**2/(12960*epsilon) + pi**4*f_3/(48600*epsilon) + 1699*f_3/(155520*epsilon) - 23*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) - 553/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(810*epsilon**2) + 7*f_3/(4320*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 7/(8640*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9496":"-11*f_3**2/(25920*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 1447*f_3/(155520*epsilon) - 491*f_5/(31104*epsilon) + 317*f_7/(51840*epsilon) - 7*pi**4/(311040*epsilon) - 421/(311040*epsilon) - pi**6/(1959552*epsilon) + 11*f_3**2/(6480*epsilon**2) - 7*f_3/(2592*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 17/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9497":"7*f_3**2/(2880*epsilon) - 3029*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + 137*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9498":"13*f_3**2/(103680*epsilon) + 853*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 313*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) - 173/(11197440*epsilon) - 313*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13/(87480*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9499":"-13*f_3**2/(34560*epsilon) - 2609*f_3/(3732480*epsilon) - 7*f_5/(5760*epsilon) - 2467/(11197440*epsilon) + pi**6/(2177280*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 23/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9500":"-f_3**2/(1080*epsilon) + 1969*f_3/(207360*epsilon) - 179*f_5/(25920*epsilon) - 11*pi**4/(230400*epsilon) - 129071/(44789760*epsilon) + pi**6/(326592*epsilon) - 37*f_3/(5760*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(21600*epsilon**2) + 70309/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 9887/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","9501":"-5*f_3**2/(10368*epsilon) + 4793*f_3/(3732480*epsilon) + 37*f_5/(34560*epsilon) - 78613/(33592320*epsilon) + pi**6/(9797760*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 3937/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 31/(116640*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","9502":"223*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 19*pi**4/(4147200*epsilon) + 15149/(107495424*epsilon) - 19*f_3/(34560*epsilon**2) - 77963/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 967/(2239488*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9503":"19*f_3**2/(51840*epsilon) + 34243*f_3/(33592320*epsilon) + 469*f_5/(933120*epsilon) - 407*pi**4/(67184640*epsilon) - 58657/(100776960*epsilon) - pi**6/(9797760*epsilon) - 407*f_3/(559872*epsilon**2) - 7*f_5/(77760*epsilon**2) + 67*pi**4/(27993600*epsilon**2) + 509/(1679616*epsilon**2) + 67*f_3/(233280*epsilon**3) - 73/(699840*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","9504":"-f_3**2/(103680*epsilon) + 63403*f_3/(67184640*epsilon) + 469*f_5/(1866240*epsilon) - 85657/(201553920*epsilon) - 479*pi**4/(134369280*epsilon) - pi**6/(19595520*epsilon) - 479*f_3/(1119744*epsilon**2) - 7*f_5/(155520*epsilon**2) + 67*pi**4/(55987200*epsilon**2) + 581/(3359232*epsilon**2) + 67*f_3/(466560*epsilon**3) - 73/(1399680*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 1/(116640*epsilon**4)","9505":"19*f_3**2/(51840*epsilon) + 44323*f_3/(33592320*epsilon) + 469*f_5/(933120*epsilon) - 112999/(100776960*epsilon) - 2179*pi**4/(335923200*epsilon) - pi**6/(9797760*epsilon) - 2179*f_3/(2799360*epsilon**2) - 7*f_5/(77760*epsilon**2) + 67*pi**4/(27993600*epsilon**2) + 3967/(8398080*epsilon**2) + 67*f_3/(233280*epsilon**3) - 91/(699840*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","9506":"5*f_3**2/(10368*epsilon) - 2279*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 10733/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 319/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9507":"-37*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 131*f_3/(62208*epsilon) + 229*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9508":"11*f_3**2/(311040*epsilon) + 1021*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 4597/(11197440*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 11/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9509":"-5*f_3**2/(10368*epsilon) - 949*f_3/(3732480*epsilon) - 127*f_5/(103680*epsilon) + pi**6/(9797760*epsilon) + 23*pi**4/(7464960*epsilon) + 62131/(29859840*epsilon) + 23*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 8423/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 67/(124416*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","9510":"f_3**2/(8640*epsilon) + pi**4*f_3/(388800*epsilon) + 4399*f_3/(311040*epsilon) - 2411*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 53*pi**4/(1036800*epsilon) + pi**6/(93312*epsilon) + f_3**2/(6480*epsilon**2) - 53*f_3/(8640*epsilon**2) + 7*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9511":"13*f_3**2/(103680*epsilon) + 1381*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 331*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) + 1171/(11197440*epsilon) - 331*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 1/(21870*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - pi**4/(1555200*epsilon**3) - 13/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9512":"-5*f_3**2/(10368*epsilon) - 949*f_3/(3732480*epsilon) - 127*f_5/(103680*epsilon) + pi**6/(9797760*epsilon) + 23*pi**4/(7464960*epsilon) + 62131/(29859840*epsilon) + 23*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 8423/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 67/(124416*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","9513":"59*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 539*f_3/(62208*epsilon) - 1601*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 119*pi**4/(3110400*epsilon) + 19*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 119*f_3/(25920*epsilon**2) + 19*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9514":"19*f_3**2/(51840*epsilon) + 39067*f_3/(33592320*epsilon) + 469*f_5/(933120*epsilon) - 2107*pi**4/(335923200*epsilon) - 30667/(100776960*epsilon) - pi**6/(9797760*epsilon) - 2107*f_3/(2799360*epsilon**2) - 7*f_5/(77760*epsilon**2) + 311/(1679616*epsilon**2) + 67*pi**4/(27993600*epsilon**2) + 67*f_3/(233280*epsilon**3) - 11/(139968*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","9515":"-f_3/(1296*epsilon) - f_5/(51840*epsilon) + pi**4/(207360*epsilon) + 2107/(3732480*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","9516":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","9517":"559*f_3/(622080*epsilon) - f_5/(1440*epsilon) - 132607/(40310784*epsilon) + 373*pi**4/(18662400*epsilon) + 289*f_3/(155520*epsilon**2) - pi**4/(62208*epsilon**2) - 7817/(16796160*epsilon**2) - f_3/(1296*epsilon**3) + 30097/(22394880*epsilon**3) + 2041/(1866240*epsilon**4) - 257/(155520*epsilon**5) + 7/(12960*epsilon**6)","9518":"7*f_3/(7776*epsilon) - 13*f_5/(3240*epsilon) - 1001/(4199040*epsilon) + 13*pi**4/(388800*epsilon) + 223*f_3/(51840*epsilon**2) - pi**4/(34560*epsilon**2) - 56041/(22394880*epsilon**2) - f_3/(864*epsilon**3) + 7229/(3732480*epsilon**3) + 257/(311040*epsilon**4) - 37/(25920*epsilon**5) + 1/(2160*epsilon**6)","9519":"-11*f_3**2/(103680*epsilon) - 2681*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 6769/(11197440*epsilon) - pi**6/(19595520*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9520":"-f_3**2/(34560*epsilon) - 167*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 41141/(89579520*epsilon) + 167*pi**4/(74649600*epsilon) + pi**6/(2177280*epsilon) - 17*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 1271/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 7/(38880*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","9521":"3151*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 6401539/(14511882240*epsilon) - 11*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) - 685799/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 16673/(100776960*epsilon**3) + 10697/(16796160*epsilon**4) - 131/(349920*epsilon**5) + 1/(11664*epsilon**6)","9522":"-13*f_3**2/(69120*epsilon) - 467*f_3/(7464960*epsilon) - 7*f_5/(34560*epsilon) - 803/(22394880*epsilon) + pi**6/(4354560*epsilon) + 29*pi**4/(12441600*epsilon) - 37*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3197/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","9523":"-427*f_3/(466560*epsilon) - 23*f_5/(69120*epsilon) + 281561/(2418647040*epsilon) + pi**4/(230400*epsilon) + f_3/(1920*epsilon**2) - 370379/(806215680*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 32401/(33592320*epsilon**3) - 8537/(5598720*epsilon**4) + 109/(77760*epsilon**5) - 1/(1944*epsilon**6)","9524":"13*f_3**2/(69120*epsilon) + 809*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(4354560*epsilon) + 2363/(22394880*epsilon) - 11*f_3/(25920*epsilon**2) - 7*f_5/(34560*epsilon**2) + 1037/(29859840*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 131/(414720*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","9525":"-2603*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 67*pi**4/(55987200*epsilon) + 5033/(25194240*epsilon) + 67*f_3/(466560*epsilon**2) - pi**4/(18662400*epsilon**2) + 13747/(268738560*epsilon**2) - f_3/(155520*epsilon**3) - 809/(8398080*epsilon**3) - 1787/(5598720*epsilon**4) + 17/(29160*epsilon**5) - 1/(3888*epsilon**6)","9526":"f_3**2/(34560*epsilon) + 1157*f_3/(7464960*epsilon) + 49*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 257*pi**4/(74649600*epsilon) + 8747/(22394880*epsilon) - 257*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 2059/(4976640*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 67/(103680*epsilon**3) - f_3/(4320*epsilon**4) + 97/(103680*epsilon**4) - 7/(4320*epsilon**5)","9527":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","9528":"19*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - pi**6/(612360*epsilon) - 8743/(11197440*epsilon) + 131*pi**4/(37324800*epsilon) + 131*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 211/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9529":"f_3**2/(1728*epsilon) - pi**4*f_3/(194400*epsilon) + 283*f_3/(311040*epsilon) - 223*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9530":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","9531":"-f_3**2/(960*epsilon) - 121*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 161*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 11*pi**4/(345600*epsilon) + 5*pi**6/(653184*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(2880*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9532":"-113*f_3/(622080*epsilon) - 113/(1679616*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 221/(3732480*epsilon**2) + 13/(233280*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","9533":"37*f_3/(103680*epsilon) - pi**4/(345600*epsilon) + 11303/(89579520*epsilon) - f_3/(2880*epsilon**2) + 1/(38880*epsilon**2) + 91/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","9534":"-47*f_3**2/(51840*epsilon) - 29*f_3/(311040*epsilon) + 11*pi**4*f_3/(777600*epsilon) - 95*f_5/(62208*epsilon) + 317*f_7/(103680*epsilon) - 13*pi**6/(3919104*epsilon) + 29*pi**4/(3110400*epsilon) + 11*f_3**2/(12960*epsilon**2) + 29*f_3/(25920*epsilon**2) - 13*f_5/(5184*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(979776*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(1296*epsilon**3)","9535":"f_3**2/(23040*epsilon) - 2881*f_3/(7464960*epsilon) - f_5/(1440*epsilon) - 7*pi**4/(2488320*epsilon) + pi**6/(6531840*epsilon) + 48139/(29859840*epsilon) - 7*f_3/(20736*epsilon**2) + f_5/(11520*epsilon**2) + pi**4/(345600*epsilon**2) + 9487/(29859840*epsilon**2) + f_3/(2880*epsilon**3) - 839/(829440*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 25/(41472*epsilon**4) - 1/(5760*epsilon**5)","9536":"-f_3**2/(1440*epsilon) + 6329*f_3/(3732480*epsilon) - 19*f_5/(6480*epsilon) - 317*pi**4/(37324800*epsilon) + 4189/(11197440*epsilon) + pi**6/(725760*epsilon) + f_3/(3840*epsilon**2) + 11*f_5/(4320*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 97/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9537":"-23*f_3**2/(25920*epsilon) - 169*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 101*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 59*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9538":"f_3**2/(23040*epsilon) - 2267*f_3/(7464960*epsilon) - 7*f_5/(34560*epsilon) - 13009/(44789760*epsilon) + pi**6/(4354560*epsilon) + 29*pi**4/(12441600*epsilon) - 37*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 697/(995328*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 73/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","9539":"f_3**2/(25920*epsilon) - 4247*f_3/(26873856*epsilon) - f_5/(466560*epsilon) - 7907/(201553920*epsilon) + pi**6/(26127360*epsilon) + 1067*pi**4/(1343692800*epsilon) + 407*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + pi**4/(111974400*epsilon**2) + 7861/(134369280*epsilon**2) - 139*f_3/(933120*epsilon**3) - pi**4/(9331200*epsilon**3) + 1109/(5598720*epsilon**3) + 19*f_3/(77760*epsilon**4) - 581/(933120*epsilon**4) + 13/(38880*epsilon**5)","9540":"f_3**2/(25920*epsilon) - 4247*f_3/(26873856*epsilon) - f_5/(466560*epsilon) - 7907/(201553920*epsilon) + pi**6/(26127360*epsilon) + 1067*pi**4/(1343692800*epsilon) + 407*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + pi**4/(111974400*epsilon**2) + 7861/(134369280*epsilon**2) - 139*f_3/(933120*epsilon**3) - pi**4/(9331200*epsilon**3) + 1109/(5598720*epsilon**3) + 19*f_3/(77760*epsilon**4) - 581/(933120*epsilon**4) + 13/(38880*epsilon**5)","9541":"7*f_3**2/(103680*epsilon) - 583*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + 1343/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 257/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9542":"f_3**2/(69120*epsilon) - 1583*f_3/(7464960*epsilon) + 11*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) - 1613/(22394880*epsilon) + 11*pi**4/(12441600*epsilon) - 253*f_3/(1244160*epsilon**2) - f_5/(11520*epsilon**2) - 2093/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","9543":"f_3**2/(103680*epsilon) + 161*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 199*pi**4/(223948800*epsilon) + 713/(22394880*epsilon) - 199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9544":"-5*f_3**2/(62208*epsilon) - 199*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 71/(829440*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 173/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 1/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9545":"5*f_3/(62208*epsilon) - 63283/(537477120*epsilon) - pi**4/(1555200*epsilon) - 7*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 14087/(134369280*epsilon**2) + f_3/(17280*epsilon**3) + 103/(13436928*epsilon**3) - 103/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","9546":"5*f_3**2/(62208*epsilon) - 1447*f_3/(7464960*epsilon) - 257*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(223948800*epsilon) + 19991/(67184640*epsilon) + 49*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 8957/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 73/(699840*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","9547":"-233*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) - 41941/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 21157/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) + 283/(16796160*epsilon**3) - 587/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","9548":"-2939*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + 53*pi**4/(671846400*epsilon) + 4816097/(87071293440*epsilon) + 53*f_3/(5598720*epsilon**2) - pi**4/(111974400*epsilon**2) + 499847/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) + 8693/(201553920*epsilon**3) - 11281/(100776960*epsilon**4) + 133/(2099520*epsilon**5) - 1/(69984*epsilon**6)","9549":"347*f_3/(2488320*epsilon) - f_5/(46080*epsilon) - 17*pi**4/(24883200*epsilon) + 5039/(119439360*epsilon) - 11*f_3/(82944*epsilon**2) - 1319/(14929920*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + f_3/(51840*epsilon**3) + 2003/(22394880*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","9550":"f_3**2/(11520*epsilon) - 541*f_3/(2488320*epsilon) - 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + pi**4/(8957952*epsilon) + 14761/(33592320*epsilon) + 5*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 12521/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1399680*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","9551":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","9552":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","9553":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","9554":"13*f_3**2/(11520*epsilon) + 2477*f_3/(1244160*epsilon) + f_5/(3840*epsilon) - 233693/(89579520*epsilon) - pi**6/(725760*epsilon) - 11*pi**4/(2073600*epsilon) + 463*f_3/(207360*epsilon**2) - 7*f_5/(5760*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 767/(7464960*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 515/(124416*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","9555":"7*f_3**2/(6480*epsilon) + 19*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 103*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 49*pi**4/(1555200*epsilon) + 1079/(311040*epsilon) + f_3**2/(3240*epsilon**2) + 49*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9556":"-209*f_3/(8640*epsilon) - 121*f_5/(8640*epsilon) + pi**4/(28800*epsilon) + 11357/(622080*epsilon) + f_3/(240*epsilon**2) - 49/(12960*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 17/(4320*epsilon**3) - 1/(720*epsilon**4)","9557":"7*f_3**2/(3456*epsilon) - 1867*f_3/(622080*epsilon) - 61*f_5/(12960*epsilon) - 10451/(1866240*epsilon) - 19*pi**4/(518400*epsilon) + pi**6/(3265920*epsilon) - 19*f_3/(4320*epsilon**2) - f_5/(8640*epsilon**2) + 49/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9558":"-614497/(806215680*epsilon) - 1889/(4199040*epsilon**2) + 1129/(1866240*epsilon**3) - 61/(233280*epsilon**4) + 1/(19440*epsilon**5)","9559":"7*f_3/(10368*epsilon) - pi**4/(518400*epsilon) + 86773/(268738560*epsilon) - f_3/(4320*epsilon**2) + 1063/(2799360*epsilon**2) - 53/(69120*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","9560":"-137*f_3**2/(25920*epsilon) - 767*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 529*f_5/(31104*epsilon) - f_7/(1296*epsilon) - 13*pi**6/(1959552*epsilon) + 13*pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 13*f_3/(4320*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9561":"-107*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 205*f_3/(10368*epsilon) - 227*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9562":"-25*f_3**2/(5184*epsilon) - 1649*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 625*f_5/(31104*epsilon) + 19*f_7/(2592*epsilon) - 25*pi**6/(1959552*epsilon) - 185/(62208*epsilon) + 77*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 77*f_3/(12960*epsilon**2) - 25*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 5/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9563":"407*f_3/(69120*epsilon) + 23*f_5/(11520*epsilon) - 595267/(134369280*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 41419/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 4547/(1119744*epsilon**3) + 301/(51840*epsilon**4) - 121/(38880*epsilon**5) + 1/(1296*epsilon**6)","9564":"41*f_3**2/(25920*epsilon) - 9119*f_3/(3732480*epsilon) + 7*f_5/(6480*epsilon) - 17*pi**6/(19595520*epsilon) - 1777/(11197440*epsilon) + 179*pi**4/(37324800*epsilon) + 179*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 203/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9565":"17*f_3**2/(25920*epsilon) - 301*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 181*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 17*pi**6/(1959552*epsilon) - 133/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","9566":"97*f_3/(1244160*epsilon) - 73*f_5/(69120*epsilon) - 11*pi**4/(2488320*epsilon) + 640177/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 92317/(268738560*epsilon**2) + f_3/(17280*epsilon**3) + 349/(11197440*epsilon**3) + 79/(69120*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9567":"-13*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 13613/(16796160*epsilon) + f_3/(4320*epsilon**2) - 3919/(11197440*epsilon**2) - 1/(38880*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","9568":"-f_3**2/(1728*epsilon) - 2089*f_3/(103680*epsilon) + 29*f_5/(2880*epsilon) - pi**6/(653184*epsilon) + 43*pi**4/(2332800*epsilon) + 302803/(25194240*epsilon) + 61*f_3/(7776*epsilon**2) - f_5/(864*epsilon**2) - 326159/(134369280*epsilon**2) - 11*pi**4/(1555200*epsilon**2) - 11*f_3/(12960*epsilon**3) - 18791/(4478976*epsilon**3) + 4693/(1866240*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","9569":"f_3**2/(8640*epsilon) + 1073*f_3/(103680*epsilon) + 941*f_5/(51840*epsilon) - 49*f_7/(960*epsilon) - 7*pi**4/(194400*epsilon) - pi**6/(653184*epsilon) + 791789/(33592320*epsilon) + 41*f_3/(2592*epsilon**2) - f_5/(864*epsilon**2) - 905401/(44789760*epsilon**2) - 13*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 57799/(7464960*epsilon**3) - 2149/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","9570":"-113*f_3/(622080*epsilon) - 113/(1679616*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 221/(3732480*epsilon**2) + 13/(233280*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","9571":"f_3**2/(810*epsilon) - pi**4*f_3/(194400*epsilon) - 131*f_3/(311040*epsilon) - 1091*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 23*pi**4/(1036800*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 23*f_3/(8640*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9572":"-19*f_3**2/(103680*epsilon) - 853*f_3/(746496*epsilon) + 49*f_5/(17280*epsilon) - 34471/(11197440*epsilon) + pi**4/(3110400*epsilon) + 19*pi**6/(19595520*epsilon) + f_3/(25920*epsilon**2) + 41*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 41/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(2880*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9573":"-593*f_3/(311040*epsilon) + 31*f_5/(25920*epsilon) - 11*pi**4/(3110400*epsilon) + 5491/(3732480*epsilon) - 11*f_3/(25920*epsilon**2) - 367/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","9574":"13*f_3**2/(8640*epsilon) - pi**4*f_3/(194400*epsilon) + 139*f_3/(311040*epsilon) - 283*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9575":"f_3**2/(576*epsilon) - 1781*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 319*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9576":"-f_3**2/(5760*epsilon) + 2173*f_3/(746496*epsilon) - 133*f_5/(34560*epsilon) - 11453/(11197440*epsilon) - 293*pi**4/(37324800*epsilon) + pi**6/(466560*epsilon) - 37*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9577":"f_3**2/(3456*epsilon) + 7409*f_3/(3732480*epsilon) - 499*f_5/(103680*epsilon) - 101*pi**4/(37324800*epsilon) - 2777/(11197440*epsilon) + pi**6/(466560*epsilon) - 7*f_3/(34560*epsilon**2) + 7*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 41/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9578":"-23*f_3/(34560*epsilon) + 7*f_5/(5760*epsilon) - 358427/(268738560*epsilon) + 31*pi**4/(3110400*epsilon) + 11*f_3/(10368*epsilon**2) - pi**4/(172800*epsilon**2) - 3511/(13436928*epsilon**2) - f_3/(1440*epsilon**3) + 15367/(11197440*epsilon**3) - 13/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9579":"-41*f_3/(62208*epsilon) + 23*f_5/(17280*epsilon) - 12319/(8957952*epsilon) + 7*pi**4/(691200*epsilon) + 19*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - 40789/(268738560*epsilon**2) - f_3/(2160*epsilon**3) + 3191/(11197440*epsilon**3) + 77/(124416*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9580":"-119*f_3/(207360*epsilon) + f_5/(11520*epsilon) + 733/(8957952*epsilon) + pi**4/(259200*epsilon) - 17*f_3/(103680*epsilon**2) - 4679/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 443/(1244160*epsilon**3) - 7/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9581":"-19*f_3/(124416*epsilon) - 7*f_5/(8640*epsilon) + 6773/(14929920*epsilon) + pi**4/(129600*epsilon) + f_3/(6480*epsilon**2) - 184789/(268738560*epsilon**2) - 5233/(11197440*epsilon**3) + 577/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9582":"-257*f_3/(1244160*epsilon) - 59*f_5/(103680*epsilon) - 13*pi**4/(4147200*epsilon) + 69523/(89579520*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 11273/(16796160*epsilon**2) + f_3/(8640*epsilon**3) + 3583/(5598720*epsilon**3) - 37/(38880*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","9583":"17*f_3**2/(17280*epsilon) - 523*f_3/(746496*epsilon) - 149*f_5/(103680*epsilon) - 373*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 16619/(6718464*epsilon) - 79*f_3/(103680*epsilon**2) + 13*f_5/(8640*epsilon**2) - 5467/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3227/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","9584":"-5*f_3**2/(10368*epsilon) + 4793*f_3/(3732480*epsilon) + 37*f_5/(34560*epsilon) - 78613/(33592320*epsilon) + pi**6/(9797760*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 3937/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 31/(116640*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","9585":"49*f_3/(138240*epsilon) + 7*f_5/(34560*epsilon) + 11*pi**4/(12441600*epsilon) + 14927/(53747712*epsilon) + 19*f_3/(51840*epsilon**2) - 49253/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 2407/(11197440*epsilon**3) + 17/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9586":"1753*f_3/(1244160*epsilon) - 287*f_5/(103680*epsilon) - 41*pi**4/(12441600*epsilon) + 212839/(268738560*epsilon) - 7*f_3/(51840*epsilon**2) - 14153/(67184640*epsilon**2) + 4783/(11197440*epsilon**3) + 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9587":"-23*f_3/(103680*epsilon) - 89*f_5/(51840*epsilon) - pi**4/(248832*epsilon) + 14993/(8957952*epsilon) - 5*f_3/(10368*epsilon**2) - 44677/(268738560*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7393/(11197440*epsilon**3) + 529/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9588":"77*f_3**2/(25920*epsilon) - 773*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) - 611*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 59*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 59*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9589":"-2189*f_3/(1244160*epsilon) + 83*f_5/(103680*epsilon) - 31*pi**4/(12441600*epsilon) + 43583/(53747712*epsilon) - f_3/(25920*epsilon**2) - 3997/(13436928*epsilon**2) + 4999/(11197440*epsilon**3) + 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9590":"19*f_3**2/(51840*epsilon) + 39067*f_3/(33592320*epsilon) + 469*f_5/(933120*epsilon) - 2107*pi**4/(335923200*epsilon) - 30667/(100776960*epsilon) - pi**6/(9797760*epsilon) - 2107*f_3/(2799360*epsilon**2) - 7*f_5/(77760*epsilon**2) + 311/(1679616*epsilon**2) + 67*pi**4/(27993600*epsilon**2) + 67*f_3/(233280*epsilon**3) - 11/(139968*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 1/(58320*epsilon**4)","9591":"f_3**2/(1728*epsilon) + 4643*f_3/(124416*epsilon) - 1649*f_5/(51840*epsilon) - 11*pi**6/(1632960*epsilon) - 283*pi**4/(6220800*epsilon) - 4681/(1866240*epsilon) - 133*f_3/(5760*epsilon**2) + 119*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 53/(10368*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9592":"679*f_3/(1866240*epsilon) + f_5/(7776*epsilon) - 40189/(403107840*epsilon) - pi**4/(2332800*epsilon) - f_3/(19440*epsilon**2) + 214457/(806215680*epsilon**2) - 599/(1679616*epsilon**3) - 461/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","9593":"29*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 511*f_3/(311040*epsilon) - 97*f_5/(19440*epsilon) - 323*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9594":"-11*f_3/(138240*epsilon) + 31*f_5/(12960*epsilon) - 14659/(11943936*epsilon) - pi**4/(777600*epsilon) + 89*f_3/(103680*epsilon**2) - 82031/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - 17*f_3/(8640*epsilon**3) + 30623/(11197440*epsilon**3) - 7/(11520*epsilon**4) - 113/(77760*epsilon**5) + 1/(1296*epsilon**6)","9595":"7*f_3**2/(2880*epsilon) - pi**4*f_3/(194400*epsilon) + 211*f_3/(311040*epsilon) - 101*f_5/(9720*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9596":"7*f_3**2/(5184*epsilon) - pi**4*f_3/(194400*epsilon) + 379*f_3/(311040*epsilon) - 389*f_5/(38880*epsilon) + 797*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9597":"-239*f_3/(69120*epsilon) - f_5/(5184*epsilon) + 23*pi**4/(6220800*epsilon) + 1473797/(134369280*epsilon) + f_3/(576*epsilon**2) - 387383/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 3059/(7464960*epsilon**3) + 265/(124416*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","9598":"7*f_3/(2560*epsilon) + 19*f_5/(34560*epsilon) - 226621/(67184640*epsilon) + 11*pi**4/(2073600*epsilon) + 11*f_3/(17280*epsilon**2) - 42167/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 497/(233280*epsilon**3) + 221/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","9599":"19*f_3/(6912*epsilon) + 7*f_5/(17280*epsilon) - 76439/(134369280*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + 203/(8957952*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2867/(3732480*epsilon**3) - 373/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","9600":"-17*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 463*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9601":"-37*f_3**2/(3240*epsilon) - 739*f_3/(17280*epsilon) + pi**4*f_3/(25920*epsilon) + 889*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 13*pi**6/(489888*epsilon) + 5*pi**4/(62208*epsilon) + f_3**2/(432*epsilon**2) + 25*f_3/(2592*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","9602":"-f_3**2/(1620*epsilon) - 1007*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 7*f_5/(19440*epsilon) + 61*f_7/(51840*epsilon) - 49*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) + f_3**2/(6480*epsilon**2) - 49*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9603":"-5*f_3**2/(10368*epsilon) + 2663*f_3/(3732480*epsilon) - 47*f_5/(103680*epsilon) - 7*pi**4/(7464960*epsilon) + pi**6/(9797760*epsilon) + 19591/(89579520*epsilon) - 7*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","9604":"19*f_3**2/(17280*epsilon) - 7891*f_3/(622080*epsilon) + 23*f_5/(1620*epsilon) - 19*pi**6/(3265920*epsilon) - 6257/(1866240*epsilon) - pi**4/(86400*epsilon) - f_3/(720*epsilon**2) - 41*f_5/(8640*epsilon**2) + 47/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 1/(810*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9605":"-817*f_3/(1244160*epsilon) + 3*f_5/(2560*epsilon) - 24017/(44789760*epsilon) + 13*pi**4/(2488320*epsilon) - f_3/(6912*epsilon**2) - 76573/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6493/(11197440*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9606":"-f_3/(23040*epsilon) + 89/(33592320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 449/(3732480*epsilon**2) + 1/(58320*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","9607":"-487*f_3/(1244160*epsilon) + 287*f_5/(207360*epsilon) - 77851/(44789760*epsilon) + 19*pi**4/(2488320*epsilon) + f_3/(2304*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 41507/(268738560*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1931/(11197440*epsilon**3) + 397/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9608":"19*f_3**2/(1440*epsilon) - 17*f_3/(640*epsilon) - pi**4*f_3/(21600*epsilon) + 13*f_5/(1080*epsilon) - 7*f_7/(320*epsilon) + 23*pi**4/(259200*epsilon) + 94613/(4976640*epsilon) - f_3**2/(360*epsilon**2) + 23*f_3/(2160*epsilon**2) - 3799/(414720*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 29/(11520*epsilon**3) - 1/(2880*epsilon**4)","9609":"-127*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 979*f_3/(8640*epsilon) - 1009*f_5/(5184*epsilon) + 67*f_7/(2880*epsilon) - 359*pi**4/(777600*epsilon) + 13/(5760*epsilon) + 13*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 359*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9610":"11*f_3**2/(311040*epsilon) + 1021*f_3/(3732480*epsilon) - 7*f_5/(25920*epsilon) - 307*pi**4/(55987200*epsilon) + pi**6/(58786560*epsilon) + 4597/(11197440*epsilon) - 307*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 11/(279936*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9611":"464575/(1451188224*epsilon) - 293593/(2418647040*epsilon**2) - 45271/(100776960*epsilon**3) + 6103/(16796160*epsilon**4) - 83/(699840*epsilon**5) + 1/(58320*epsilon**6)","9612":"-f_3**2/(8640*epsilon) - 377*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - f_3**2/(3240*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9613":"-f_3/(11520*epsilon) - 7*f_5/(23040*epsilon) - pi**4/(4147200*epsilon) + 749/(2799360*epsilon) - f_3/(4320*epsilon**2) + 4393/(89579520*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 53/(248832*epsilon**3) + 49/(124416*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9614":"79*f_3/(466560*epsilon) + 11*f_5/(155520*epsilon) - 13*pi**4/(6220800*epsilon) + 79693/(268738560*epsilon) + 29*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 22133/(89579520*epsilon**2) - f_3/(25920*epsilon**3) - 2773/(11197440*epsilon**3) - 149/(373248*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","9615":"-19*f_3/(38880*epsilon) + 337*f_5/(207360*epsilon) - 16763/(22394880*epsilon) - 7*pi**4/(12441600*epsilon) - 7*f_3/(25920*epsilon**2) + pi**4/(691200*epsilon**2) + 30457/(89579520*epsilon**2) + f_3/(5760*epsilon**3) + 19/(248832*epsilon**3) + 101/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9616":"797*f_3/(3732480*epsilon) - 19*f_5/(207360*epsilon) - pi**4/(497664*epsilon) + 1171/(100776960*epsilon) - 5*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 44813/(161243136*epsilon**2) + f_3/(17280*epsilon**3) + 18469/(33592320*epsilon**3) - 253/(373248*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9617":"-868115/(2176782336*epsilon) - 52439/(226748160*epsilon**2) + 188141/(403107840*epsilon**3) - 23267/(100776960*epsilon**4) + 497/(8398080*epsilon**5) - 1/(139968*epsilon**6)","9618":"4177*f_3/(33592320*epsilon) + 7*f_5/(1866240*epsilon) - 1662337/(10883911680*epsilon) - pi**4/(5248800*epsilon) - f_3/(43740*epsilon**2) - 189859/(1451188224*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 85777/(302330880*epsilon**3) - 8203/(50388480*epsilon**4) + 19/(419904*epsilon**5) - 1/(174960*epsilon**6)","9619":"17*f_3**2/(17280*epsilon) + 19133*f_3/(622080*epsilon) - 47*f_5/(25920*epsilon) - 49*f_7/(1920*epsilon) - 8507/(1866240*epsilon) - pi**6/(233280*epsilon) - pi**4/(25920*epsilon) - f_3/(216*epsilon**2) - 31*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 41/(6480*epsilon**2) + f_3/(270*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9620":"137*f_3/(103680*epsilon) - 390169/(89579520*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 3767/(1866240*epsilon**2) - 509/(311040*epsilon**3) + 1/(1080*epsilon**4) - 1/(4320*epsilon**5)","9621":"19*f_3**2/(62208*epsilon) - 6931*f_3/(11197440*epsilon) - 269*f_5/(933120*epsilon) - 11*pi**4/(111974400*epsilon) + pi**6/(58786560*epsilon) + 15889/(44789760*epsilon) + 923*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 1397/(2099520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) - 79*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 5491/(2799360*epsilon**3) + f_3/(3240*epsilon**4) - 53/(38880*epsilon**4) + 7/(19440*epsilon**5)","9622":"3151*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 6401539/(14511882240*epsilon) - 11*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) - 685799/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 16673/(100776960*epsilon**3) + 10697/(16796160*epsilon**4) - 131/(349920*epsilon**5) + 1/(11664*epsilon**6)","9623":"29*f_3**2/(6480*epsilon) - 5033*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1493*f_5/(12960*epsilon) + 71*f_7/(4320*epsilon) - 29*pi**6/(489888*epsilon) + 451*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 451*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9624":"f_3**2/(51840*epsilon) + 1489*f_3/(3732480*epsilon) - 11*f_5/(11520*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 14939/(16796160*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 4819/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 559/(373248*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","9625":"7*f_3**2/(12960*epsilon) + 2407*f_3/(3732480*epsilon) - 11*f_5/(6480*epsilon) - 241*pi**4/(37324800*epsilon) + 449/(9953280*epsilon) + 13*pi**6/(19595520*epsilon) - 173*f_3/(103680*epsilon**2) - 13*f_5/(12960*epsilon**2) + pi**4/(69120*epsilon**2) + 3023/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 83/(41472*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","9626":"-7*f_3**2/(38880*epsilon) + 10753*f_3/(11197440*epsilon) - f_5/(25920*epsilon) - 52169/(134369280*epsilon) - 13*pi**6/(58786560*epsilon) + 223*pi**4/(111974400*epsilon) + 83*f_3/(311040*epsilon**2) + 13*f_5/(38880*epsilon**2) - 1829/(2239488*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(777600*epsilon**3) + 341/(311040*epsilon**3) + f_3/(6480*epsilon**4) - 5/(7776*epsilon**4) + 1/(6480*epsilon**5)","9627":"5*f_3**2/(324*epsilon) - pi**4*f_3/(32400*epsilon) + 3437*f_3/(25920*epsilon) - 1075*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 347*pi**4/(777600*epsilon) + 13*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 347*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","9628":"7*f_3**2/(17280*epsilon) - 1045*f_3/(1492992*epsilon) + f_5/(3840*epsilon) - 121*pi**4/(74649600*epsilon) + 449/(19906560*epsilon) + pi**6/(13063680*epsilon) - 373*f_3/(207360*epsilon**2) + f_5/(2160*epsilon**2) + pi**4/(138240*epsilon**2) + 3023/(2985984*epsilon**2) + f_3/(1152*epsilon**3) - 83/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(8640*epsilon**5)","9629":"f_3**2/(8640*epsilon) + 3563*f_3/(746496*epsilon) - 13*f_5/(51840*epsilon) - 8579/(1990656*epsilon) - 553*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 277*f_3/(103680*epsilon**2) - f_5/(720*epsilon**2) + pi**4/(69120*epsilon**2) + 31243/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 511/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(4320*epsilon**5)","9630":"-f_3**2/(1920*epsilon) + 5513*f_3/(3732480*epsilon) + 121*f_5/(103680*epsilon) - 57167/(16796160*epsilon) + 67*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 67*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 5413/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - 89/(233280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","9631":"43*f_3/(46080*epsilon) + 7*f_5/(69120*epsilon) - 516239/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 200219/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5267/(11197440*epsilon**3) + 437/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","9632":"-7*f_3**2/(8640*epsilon) - 24901*f_3/(622080*epsilon) + 647*f_5/(10368*epsilon) - 11*pi**6/(408240*epsilon) + 3349/(1866240*epsilon) + 173*pi**4/(1244160*epsilon) + 173*f_3/(10368*epsilon**2) - 91*f_5/(4320*epsilon**2) + 407/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 13/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9633":"37*f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 703*f_3/(311040*epsilon) - 761*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) - 79*pi**4/(3110400*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) - 79*f_3/(25920*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9634":"-17*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 2743*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9635":"91*f_3**2/(17280*epsilon) + 2597*f_3/(622080*epsilon) - 163*f_5/(6480*epsilon) - 49*pi**4/(518400*epsilon) + 17287/(1866240*epsilon) + 41*pi**6/(3265920*epsilon) - 49*f_3/(4320*epsilon**2) + 79*f_5/(8640*epsilon**2) + 11/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9636":"19*f_3**2/(17280*epsilon) + 6293*f_3/(622080*epsilon) - 401*f_5/(12960*epsilon) - 19*pi**6/(3265920*epsilon) + pi**4/(86400*epsilon) + 9455/(373248*epsilon) + f_3/(720*epsilon**2) - 41*f_5/(8640*epsilon**2) + 1/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 5/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9637":"187*f_3/(25920*epsilon) - 2353/(622080*epsilon) - 7*pi**4/(259200*epsilon) - 7*f_3/(2160*epsilon**2) + 1/(128*epsilon**2) + 7/(4320*epsilon**3) - 1/(360*epsilon**4)","9638":"-23*f_3**2/(1620*epsilon) - 29*f_3/(8640*epsilon) - pi**4*f_3/(32400*epsilon) - 13*f_5/(1728*epsilon) + 797*f_7/(34560*epsilon) + pi**4/(777600*epsilon) + pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) + f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","9639":"1063313/(134369280*epsilon) + 1777/(1399680*epsilon**2) - 3059/(933120*epsilon**3) + 59/(38880*epsilon**4) - 1/(3240*epsilon**5)","9640":"47*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 2323*f_3/(311040*epsilon) - 1063*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(122472*epsilon) - f_3**2/(3240*epsilon**2) - 11*f_3/(2880*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9641":"-3631*f_3/(1866240*epsilon) - 83*f_5/(207360*epsilon) + pi**4/(777600*epsilon) + 192767/(75582720*epsilon) + f_3/(6480*epsilon**2) - 1340573/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 29195/(13436928*epsilon**3) - 1907/(1119744*epsilon**4) + 293/(466560*epsilon**5) - 1/(9720*epsilon**6)","9642":"1889*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) + 17*pi**4/(55987200*epsilon) + 1122239/(1451188224*epsilon) + 113*f_3/(1866240*epsilon**2) - 186151/(1209323520*epsilon**2) + pi**4/(18662400*epsilon**2) - 7*f_3/(77760*epsilon**3) - 15209/(50388480*epsilon**3) + 1285/(3359232*epsilon**4) - 71/(349920*epsilon**5) + 1/(23328*epsilon**6)","9643":"2407*f_3/(16796160*epsilon) + 7*f_5/(1866240*epsilon) + 67*pi**4/(335923200*epsilon) + 1575829/(2176782336*epsilon) - 113*f_3/(1119744*epsilon**2) - 2157631/(3627970560*epsilon**2) - pi**4/(11197440*epsilon**2) + f_3/(46656*epsilon**3) + 88763/(302330880*epsilon**3) - 5389/(50388480*epsilon**4) + 53/(2099520*epsilon**5) - 1/(349920*epsilon**6)","9644":"7*f_3**2/(120*epsilon) + f_3*f_5/(60*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 725*f_5/(2592*epsilon) - 11459*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","9645":"-137*f_3/(103680*epsilon) + 119*f_5/(2880*epsilon) - 11107/(311040*epsilon) + 7*pi**4/(207360*epsilon) - f_3/(108*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(3240*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","9646":"-f_3**2/(1920*epsilon) - 449*f_3/(746496*epsilon) - 257*f_5/(103680*epsilon) + 139*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 119587/(29859840*epsilon) + 139*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 10583/(7464960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 479/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(12960*epsilon**4) - 1/(1440*epsilon**5)","9647":"-671*f_3/(2799360*epsilon) - 7*f_5/(622080*epsilon) - 437569/(453496320*epsilon) - 49*pi**4/(111974400*epsilon) + 89*f_3/(373248*epsilon**2) + pi**4/(3732480*epsilon**2) + 1264879/(1209323520*epsilon**2) - f_3/(15552*epsilon**3) - 60029/(100776960*epsilon**3) + 4189/(16796160*epsilon**4) - 47/(699840*epsilon**5) + 1/(116640*epsilon**6)","9648":"289*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - 240937/(537477120*epsilon) - 11*pi**4/(12441600*epsilon) - 11*f_3/(103680*epsilon**2) - 130399/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6697/(11197440*epsilon**3) + 11/(7680*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","9649":"-109*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 373*f_5/(2592*epsilon) + 2653*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","9650":"-11*f_3**2/(311040*epsilon) - 397*f_3/(746496*epsilon) + 7*f_5/(34560*epsilon) - 49627/(89579520*epsilon) - pi**6/(58786560*epsilon) + 197*pi**4/(27993600*epsilon) + 197*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 5779/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 419/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9651":"-37*f_3**2/(51840*epsilon) + 24581*f_3/(3732480*epsilon) - 1229*f_5/(103680*epsilon) - 281*pi**4/(37324800*epsilon) + 33637/(11197440*epsilon) + 31*pi**6/(9797760*epsilon) - 19*f_3/(34560*epsilon**2) + 101*f_5/(25920*epsilon**2) - 125/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9652":"-13*f_3**2/(103680*epsilon) - 521*f_3/(3732480*epsilon) - 217*f_5/(311040*epsilon) + pi**6/(6531840*epsilon) + 97*pi**4/(13996800*epsilon) + 14065/(17915904*epsilon) + 167*f_3/(233280*epsilon**2) + 7*f_5/(51840*epsilon**2) - 12439/(11197440*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 29/(29160*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2430*epsilon**4) + 1/(12960*epsilon**5)","9653":"-1297*f_3/(103680*epsilon) + 53*f_5/(8640*epsilon) - 29*pi**4/(1036800*epsilon) + 60089/(3732480*epsilon) + 29*f_3/(2160*epsilon**2) - 1261/(77760*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 37/(6480*epsilon**3) - 1/(1080*epsilon**4)","9654":"-17*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(216*epsilon) - 5*f_5/(1296*epsilon) + 203*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","9655":"17*f_3**2/(25920*epsilon) - 5083*f_3/(3732480*epsilon) - 61*f_5/(25920*epsilon) - 41*pi**4/(37324800*epsilon) + 15367/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 143*f_3/(103680*epsilon**2) + f_5/(1620*epsilon**2) - 349/(311040*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9656":"-31*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) - 89*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 241*f_5/(864*epsilon) + 6223*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","9657":"79*f_3/(466560*epsilon) + 11*f_5/(155520*epsilon) - 13*pi**4/(6220800*epsilon) + 79693/(268738560*epsilon) + 29*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 22133/(89579520*epsilon**2) - f_3/(25920*epsilon**3) - 2773/(11197440*epsilon**3) - 149/(373248*epsilon**4) + 37/(77760*epsilon**5) - 1/(6480*epsilon**6)","9658":"173*f_3/(622080*epsilon) + 47*f_5/(69120*epsilon) - 2801/(5598720*epsilon) - 53*pi**4/(12441600*epsilon) - 37*f_3/(51840*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 10181/(17915904*epsilon**2) + 7*f_3/(17280*epsilon**3) - 241/(1244160*epsilon**3) + 173/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","9659":"-19*f_3**2/(51840*epsilon) - 34681*f_3/(33592320*epsilon) - 511*f_5/(933120*epsilon) + pi**6/(9797760*epsilon) + 2761*pi**4/(335923200*epsilon) + 143981/(50388480*epsilon) + 293*f_3/(559872*epsilon**2) + 7*f_5/(77760*epsilon**2) - 871/(414720*epsilon**2) - 73*pi**4/(27993600*epsilon**2) - 73*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 311/(311040*epsilon**3) + f_3/(19440*epsilon**4) - 5/(15552*epsilon**4) + 1/(19440*epsilon**5)","9660":"f_3**2/(768*epsilon) - 439*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 41*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 369811/(89579520*epsilon) + 103*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 2257/(7464960*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 2143/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","9661":"f_3**2/(15*epsilon) + f_3*f_5/(60*epsilon) - 79*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 773*f_5/(2592*epsilon) - 4249*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","9662":"-19*f_3**2/(12960*epsilon) - 253*f_3/(38880*epsilon) + pi**4*f_3/(194400*epsilon) + 2447*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) + 7*pi**4/(388800*epsilon) + 12641/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(8640*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + 109/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","9663":"19*f_3**2/(25920*epsilon) - 2447*f_3/(311040*epsilon) - pi**4*f_3/(388800*epsilon) + 1823*f_5/(155520*epsilon) - 61*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) + 2311/(746496*epsilon) + 11*pi**4/(345600*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 23/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","9664":"-7*f_3**2/(8640*epsilon) - 7099*f_3/(3732480*epsilon) + 83*f_5/(51840*epsilon) - pi**6/(6531840*epsilon) + 611/(2239488*epsilon) + 439*pi**4/(37324800*epsilon) + 53*f_3/(34560*epsilon**2) - f_5/(1080*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 229/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9665":"-11*f_3**2/(51840*epsilon) - 12067*f_3/(3732480*epsilon) + 127*f_5/(34560*epsilon) - 9167/(11197440*epsilon) - pi**6/(2449440*epsilon) + 367*pi**4/(37324800*epsilon) + 23*f_3/(11520*epsilon**2) - 59*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 49/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9666":"f_3**2/(1920*epsilon) + 8539*f_3/(622080*epsilon) + 121*f_5/(17280*epsilon) - 317645/(8957952*epsilon) + pi**4/(777600*epsilon) + pi**6/(544320*epsilon) + 451*f_3/(103680*epsilon**2) + f_5/(960*epsilon**2) - 27043/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1651/(62208*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","9667":"-f_3**2/(1920*epsilon) + 599*f_3/(3732480*epsilon) + 43*f_5/(103680*epsilon) - 107051/(89579520*epsilon) + 13*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 13*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 271/(165888*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 77/(124416*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","9668":"11*f_3**2/(10368*epsilon) - 3211*f_3/(3732480*epsilon) - 229*f_5/(103680*epsilon) - 2777/(11197440*epsilon) + 103*pi**4/(37324800*epsilon) + 11*pi**6/(9797760*epsilon) + 47*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 41/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9669":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","9670":"-17*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 2743*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 119*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 119*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9671":"7*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(108*epsilon) - 7*f_5/(162*epsilon) + 49*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","9672":"7*f_3**2/(17280*epsilon) - 6601*f_3/(622080*epsilon) - 223*f_5/(25920*epsilon) - pi**4/(777600*epsilon) + pi**6/(233280*epsilon) + 31579/(1866240*epsilon) - 361*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 83/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","9673":"-71*f_3**2/(103680*epsilon) + 3151*f_3/(3732480*epsilon) + 47*f_5/(51840*epsilon) - 18613/(11197440*epsilon) - 31*pi**6/(19595520*epsilon) + 47*pi**4/(3110400*epsilon) + 47*f_3/(25920*epsilon**2) - 59*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 13/(77760*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9674":"f_3**2/(25920*epsilon) + 19*f_3/(23040*epsilon) - f_5/(8640*epsilon) - 259883/(268738560*epsilon) - pi**6/(1959552*epsilon) + pi**4/(138240*epsilon) + 11*f_3/(20736*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 22513/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 9067/(11197440*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9675":"-421*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) - 888101/(4837294080*epsilon) + pi**4/(583200*epsilon) + f_3/(4860*epsilon**2) - pi**4/(6220800*epsilon**2) + 2215/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 469/(16796160*epsilon**3) - 631/(1119744*epsilon**4) + 77/(116640*epsilon**5) - 1/(3888*epsilon**6)","9676":"-5*f_3**2/(10368*epsilon) + 2753*f_3/(3732480*epsilon) + 31*f_5/(103680*epsilon) - 149/(207360*epsilon) - 5*pi**4/(1492992*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 13/(93312*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","9677":"-47*f_3**2/(17280*epsilon) + 5557*f_3/(933120*epsilon) - 17*f_5/(4320*epsilon) - 13*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 127*f_3/(62208*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","9678":"85301/(67184640*epsilon) + 11945/(13436928*epsilon**2) - 113411/(44789760*epsilon**3) + 53/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","9679":"48907/(44789760*epsilon) - 91333/(268738560*epsilon**2) - 9769/(11197440*epsilon**3) + 601/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9680":"-1657*f_3/(1866240*epsilon) - 19*f_5/(25920*epsilon) - 179*pi**4/(18662400*epsilon) - 2813/(16796160*epsilon) + 257*f_3/(77760*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 56987/(26873856*epsilon**2) - 17*f_3/(12960*epsilon**3) - 4217/(1492992*epsilon**3) + 629/(373248*epsilon**4) - 1/(1920*epsilon**5) + 1/(12960*epsilon**6)","9681":"19*f_3**2/(20736*epsilon) - 7921*f_3/(3732480*epsilon) + 319*f_5/(103680*epsilon) - 19*pi**4/(2073600*epsilon) - 1807/(2239488*epsilon) + pi**6/(19595520*epsilon) + 121*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 701/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","9682":"-43*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 177535/(483729408*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 62957/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 907/(8398080*epsilon**3) - 187/(559872*epsilon**4) + 53/(58320*epsilon**5) - 1/(1944*epsilon**6)","9683":"-59*f_3**2/(51840*epsilon) + 10793*f_3/(3732480*epsilon) - 329*f_5/(103680*epsilon) - 12839/(11197440*epsilon) - 317*pi**4/(37324800*epsilon) + 13*pi**6/(4898880*epsilon) - 7*f_3/(34560*epsilon**2) + f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 5/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9684":"13*f_3/(14580*epsilon) - 19*f_5/(25920*epsilon) - 107*pi**4/(18662400*epsilon) + 33379/(67184640*epsilon) - 107*f_3/(155520*epsilon**2) + 3043/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 481/(746496*epsilon**3) + 1063/(466560*epsilon**4) - 19/(8640*epsilon**5) + 1/(1296*epsilon**6)","9685":"439*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - 113521/(403107840*epsilon) - pi**4/(1166400*epsilon) - f_3/(9720*epsilon**2) + pi**4/(6220800*epsilon**2) + 66713/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 1483/(8398080*epsilon**3) - 569/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","9686":"f_3**2/(8640*epsilon) - pi**4*f_3/(388800*epsilon) + 233*f_3/(103680*epsilon) - 271*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 50777/(11197440*epsilon) - pi**6/(653184*epsilon) + 13*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 13*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 737/(311040*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(648*epsilon**3) - 37/(15552*epsilon**3) + 19/(6480*epsilon**4)","9687":"-11*f_3/(27648*epsilon) + 7*f_5/(103680*epsilon) - pi**4/(3110400*epsilon) + 82099/(201553920*epsilon) - f_3/(25920*epsilon**2) + pi**4/(3110400*epsilon**2) + 18277/(67184640*epsilon**2) + f_3/(25920*epsilon**3) - 55553/(134369280*epsilon**3) - 241/(746496*epsilon**4) + 73/(103680*epsilon**5) - 5/(15552*epsilon**6)","9688":"2773*f_3/(933120*epsilon) + 173*f_5/(103680*epsilon) + 1831/(67184640*epsilon) + 181*pi**4/(18662400*epsilon) - 403*f_3/(311040*epsilon**2) - 126923/(134369280*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) - 2531/(3732480*epsilon**3) + 1913/(933120*epsilon**4) - 11/(8640*epsilon**5) + 1/(3240*epsilon**6)","9689":"1109*f_3/(1866240*epsilon) + 19*f_5/(12960*epsilon) + 6581/(33592320*epsilon) + 143*pi**4/(9331200*epsilon) - 193*f_3/(311040*epsilon**2) - 198203/(134369280*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) - 947/(3732480*epsilon**3) + 361/(186624*epsilon**4) - 11/(8640*epsilon**5) + 1/(3240*epsilon**6)","9690":"5*f_3**2/(1728*epsilon) - 1909*f_3/(622080*epsilon) - 143*f_5/(10368*epsilon) - 383*pi**4/(6220800*epsilon) + 9487/(1866240*epsilon) + 13*pi**6/(816480*epsilon) - 383*f_3/(51840*epsilon**2) + 49*f_5/(4320*epsilon**2) - 187/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9691":"-17*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 373*f_3/(5760*epsilon) - 409*f_5/(12960*epsilon) - 863*f_7/(17280*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","9692":"13*f_3**2/(288*epsilon) + 7*pi**4*f_3/(28800*epsilon) + 1453*f_3/(2160*epsilon) - 821*f_5/(1080*epsilon) - 157*f_7/(5760*epsilon) - 23*pi**6/(108864*epsilon) + 47*pi**4/(43200*epsilon) - 7*f_3**2/(96*epsilon**2) - 85*f_3/(144*epsilon**2) + 415*f_5/(576*epsilon**2) - pi**4/(1440*epsilon**2) + 5*pi**6/(36288*epsilon**2) + f_3/(6*epsilon**3) - 5*f_5/(24*epsilon**3)","9693":"67*f_3**2/(180*epsilon) - 76*f_3*f_5/(45*epsilon) + pi**4*f_3/(900*epsilon) + 33*f_3_5/(10*epsilon) + 103*f_5/(36*epsilon) - 7903*f_7/(2160*epsilon) - 17119*pi**8/(68040000*epsilon) + pi**6/(2268*epsilon) - f_3**2/(3*epsilon**2) - 5*f_5/(3*epsilon**2) + 161*f_7/(72*epsilon**2)","9694":"41*f_3**2/(432*epsilon) - 347*f_3/(405*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 229*f_5/(324*epsilon) + 11*f_7/(720*epsilon) - 101*pi**4/(64800*epsilon) + 5*pi**6/(23328*epsilon) - 11*f_3**2/(72*epsilon**2) + 359*f_3/(432*epsilon**2) - 305*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","9695":"151*f_3**2/(2160*epsilon) - 347*f_3/(405*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 781*f_5/(1296*epsilon) + 443*f_7/(2880*epsilon) - 101*pi**4/(64800*epsilon) + 5*pi**6/(23328*epsilon) - 11*f_3**2/(72*epsilon**2) + 359*f_3/(432*epsilon**2) - 305*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","9696":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","9697":"-169*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 51887*f_3/(25920*epsilon) - 11587*f_5/(12960*epsilon) - 641*f_7/(480*epsilon) - 11*pi**6/(163296*epsilon) + 41*pi**4/(259200*epsilon) + f_3**2/(9*epsilon**2) - 1067*f_3/(1080*epsilon**2) + 55*f_5/(54*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","9698":"-f_3**2/(5184*epsilon) + 1877*f_3/(746496*epsilon) + f_5/(8640*epsilon) - 5273/(2239488*epsilon) - 37*pi**6/(19595520*epsilon) + 203*pi**4/(37324800*epsilon) + 203*f_3/(311040*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9699":"277*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 45569/(44789760*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 13727/(14929920*epsilon**2) + 10171/(14929920*epsilon**3) + 65/(82944*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","9700":"11*f_3/(34560*epsilon) - 1189/(4976640*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 541/(1244160*epsilon**2) - 11/(11520*epsilon**3) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9701":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","9702":"5*f_3**2/(10368*epsilon) - 635*f_3/(746496*epsilon) + 49*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 1655/(2239488*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 137/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9703":"f_3/(1215*epsilon) - f_5/(7680*epsilon) + 13*pi**4/(12441600*epsilon) + 2243/(16796160*epsilon) - 19*f_3/(207360*epsilon**2) - 12529/(14929920*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + f_3/(2160*epsilon**3) + 1237/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 61/(25920*epsilon**5) + 1/(864*epsilon**6)","9704":"-181*f_3/(1244160*epsilon) - 83*f_5/(207360*epsilon) + 11*pi**4/(6220800*epsilon) + 779761/(2418647040*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(691200*epsilon**2) + 24823/(161243136*epsilon**2) - f_3/(5760*epsilon**3) + 4211/(33592320*epsilon**3) - 2407/(5598720*epsilon**4) + 173/(233280*epsilon**5) - 1/(1944*epsilon**6)","9705":"-5*f_3**2/(10368*epsilon) + 2201*f_3/(3732480*epsilon) + 7*f_5/(20736*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 8863/(22394880*epsilon) - 353*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) + 197/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 163/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9706":"-5*f_3**2/(10368*epsilon) + 2849*f_3/(3732480*epsilon) - f_5/(2304*epsilon) - 29*pi**4/(37324800*epsilon) + 401/(4478976*epsilon) + pi**6/(9797760*epsilon) - 353*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 511/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 127/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9707":"119*f_3/(622080*epsilon) - f_5/(2160*epsilon) - pi**4/(6220800*epsilon) + 293/(3317760*epsilon) - 31*f_3/(51840*epsilon**2) + 7949/(22394880*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 47/(207360*epsilon**3) - 71/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","9708":"f_3**2/(17280*epsilon) - 2263*f_3/(3732480*epsilon) + 35*f_5/(20736*epsilon) - pi**6/(1088640*epsilon) - 11819/(22394880*epsilon) - pi**4/(7464960*epsilon) - 113*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 857/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 343/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","9709":"-f_3**2/(960*epsilon) + 5687*f_3/(1244160*epsilon) - f_5/(1440*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(2177280*epsilon) - 689/(2799360*epsilon) - 13*f_3/(3840*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(41472*epsilon**2) + 10633/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + 683/(622080*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","9710":"-19*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 35*f_5/(216*epsilon) - 49*f_7/(360*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","9711":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - 13*f_3/(12*epsilon) - 119*f_5/(24*epsilon) + 217*f_7/(32*epsilon)","9712":"283*f_3/(103680*epsilon) + 77*f_5/(17280*epsilon) - 172027/(67184640*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 12283/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 8231/(3732480*epsilon**3) - 247/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","9713":"-5*f_3**2/(1152*epsilon) - 1291*f_3/(622080*epsilon) + 3*f_5/(160*epsilon) - pi**6/(155520*epsilon) - 5567/(933120*epsilon) + 83*pi**4/(3110400*epsilon) + 173*f_3/(25920*epsilon**2) - 13*f_5/(2880*epsilon**2) - pi**4/(28800*epsilon**2) + 1549/(2488320*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(86400*epsilon**3) + 647/(207360*epsilon**3) + f_3/(720*epsilon**4) - 1/(384*epsilon**4) + 1/(1440*epsilon**5)","9714":"7*f_3**2/(5760*epsilon) + 7351*f_3/(622080*epsilon) - 133*f_5/(8640*epsilon) - 11*pi**4/(124416*epsilon) - 491/(373248*epsilon) + pi**6/(90720*epsilon) - 55*f_3/(5184*epsilon**2) + 23*f_5/(2880*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(38880*epsilon**2) + f_3/(360*epsilon**3) - 1/(480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9715":"-31*f_3/(5760*epsilon) - 188209/(44789760*epsilon) + 11*pi**4/(345600*epsilon) + 11*f_3/(2880*epsilon**2) - 3793/(933120*epsilon**2) + 959/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","9716":"-167*f_3/(51840*epsilon) + 46741/(67184640*epsilon) + pi**4/(103680*epsilon) + f_3/(864*epsilon**2) + 553/(4478976*epsilon**2) - 973/(622080*epsilon**3) + 203/(155520*epsilon**4) - 1/(2592*epsilon**5)","9717":"-47*f_3**2/(3456*epsilon) + 8839*f_3/(622080*epsilon) + 331*f_5/(25920*epsilon) - 11*pi**6/(816480*epsilon) - 491/(373248*epsilon) + 133*pi**4/(3110400*epsilon) + 133*f_3/(25920*epsilon**2) - 91*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(38880*epsilon**2) + f_3/(360*epsilon**3) - 1/(480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9718":"71*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 965*f_3/(2592*epsilon) - 833*f_5/(2592*epsilon) - 359*f_7/(2880*epsilon) - 5*pi**6/(23328*epsilon) + 23*pi**4/(25920*epsilon) + 4493/(25920*epsilon) + f_3**2/(360*epsilon**2) + 91*f_3/(432*epsilon**2) - 115*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) + 163/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3) - 7/(180*epsilon**3)","9719":"-f_3**2/(24*epsilon) + f_3/(9*epsilon) - 7/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","9720":"-19*f_3/(27648*epsilon) - 7*f_5/(13824*epsilon) - pi**4/(153600*epsilon) + 46613/(44789760*epsilon) - f_3/(1280*epsilon**2) + 47987/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 8653/(11197440*epsilon**3) + 541/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9721":"-185*f_3/(124416*epsilon) + 37*f_5/(51840*epsilon) - 7*pi**4/(1244160*epsilon) + 228349/(268738560*epsilon) - 43*f_3/(103680*epsilon**2) - 491/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 647/(2239488*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9722":"491*f_3/(622080*epsilon) - 103*f_5/(51840*epsilon) - 11*pi**4/(2073600*epsilon) + 185473/(268738560*epsilon) - 13*f_3/(34560*epsilon**2) - 5027/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 3451/(11197440*epsilon**3) + 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","9723":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","9724":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","9725":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","9726":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","9727":"71*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 965*f_3/(2592*epsilon) - 833*f_5/(2592*epsilon) - 359*f_7/(2880*epsilon) - 5*pi**6/(23328*epsilon) + 23*pi**4/(25920*epsilon) + 4493/(25920*epsilon) + f_3**2/(360*epsilon**2) + 91*f_3/(432*epsilon**2) - 115*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) + 163/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3) - 7/(180*epsilon**3)","9728":"-f_3**2/(5760*epsilon) + 2173*f_3/(746496*epsilon) - 133*f_5/(34560*epsilon) - 11453/(11197440*epsilon) - 293*pi**4/(37324800*epsilon) + pi**6/(466560*epsilon) - 37*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9729":"-197*f_3/(622080*epsilon) - 49*f_5/(103680*epsilon) + 391/(2985984*epsilon) + 11*pi**4/(1244160*epsilon) + f_3/(17280*epsilon**2) - 164053/(268738560*epsilon**2) - 4801/(11197440*epsilon**3) + 577/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9730":"-136073/(134369280*epsilon) + 135269/(134369280*epsilon**2) - 9893/(11197440*epsilon**3) + 25/(41472*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","9731":"f_3**2/(8640*epsilon) - pi**4*f_3/(77760*epsilon) + 1063*f_3/(311040*epsilon) + 19*f_5/(155520*epsilon) - 19*f_7/(2592*epsilon) + 41*pi**4/(3110400*epsilon) + pi**6/(653184*epsilon) - f_3**2/(1296*epsilon**2) + 41*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9732":"-5*f_3**2/(10368*epsilon) + 2663*f_3/(3732480*epsilon) - 47*f_5/(103680*epsilon) - 7*pi**4/(7464960*epsilon) + pi**6/(9797760*epsilon) + 19591/(89579520*epsilon) - 7*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","9733":"f_3**2/(17280*epsilon) - 1931*f_3/(7464960*epsilon) + 89*f_5/(103680*epsilon) - 409/(17915904*epsilon) + pi**6/(13063680*epsilon) + 59*pi**4/(74649600*epsilon) - 121*f_3/(207360*epsilon**2) - f_5/(1440*epsilon**2) + 3719/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","9734":"-41*f_3/(311040*epsilon) - f_5/(5760*epsilon) - pi**4/(311040*epsilon) + 13913/(29859840*epsilon) - f_3/(2592*epsilon**2) + 821/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 505/(2985984*epsilon**3) + 29/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","9735":"-f_3**2/(1440*epsilon) + 6329*f_3/(3732480*epsilon) - 19*f_5/(6480*epsilon) - 317*pi**4/(37324800*epsilon) + 4189/(11197440*epsilon) + pi**6/(725760*epsilon) + f_3/(3840*epsilon**2) + 11*f_5/(4320*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 97/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9736":"-433*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) + 13*pi**4/(6220800*epsilon) + 58729/(44789760*epsilon) + 13*f_3/(51840*epsilon**2) - 71389/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 15673/(11197440*epsilon**3) + 161/(124416*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","9737":"-31*f_3**2/(51840*epsilon) - 461*f_3/(124416*epsilon) + 251*f_5/(38880*epsilon) - 11*pi**6/(9797760*epsilon) + 307*pi**4/(9331200*epsilon) + 6173/(1866240*epsilon) + 307*f_3/(77760*epsilon**2) - 19*f_5/(25920*epsilon**2) - 541/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9738":"12473/(14929920*epsilon) + 151/(155520*epsilon**2) - 67/(103680*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","9739":"5*f_3**2/(1728*epsilon) - 2723*f_3/(622080*epsilon) - 35*f_5/(10368*epsilon) - 241*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 221711/(14929920*epsilon) - 241*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 817/(82944*epsilon**2) - f_3/(288*epsilon**3) - 601/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","9740":"-7*f_3**2/(1620*epsilon) - 17*f_3/(1152*epsilon) - pi**4*f_3/(64800*epsilon) + 53*f_5/(2160*epsilon) + 277*f_7/(17280*epsilon) - 13*pi**6/(244944*epsilon) + 391*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 391*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9741":"-269*f_3/(69120*epsilon) - 19*f_5/(34560*epsilon) - 11*pi**4/(2073600*epsilon) + 352447/(67184640*epsilon) - 37*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 99529/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3191/(466560*epsilon**3) + 7/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","9742":"-59*f_3**2/(12960*epsilon) - 2027*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 253*f_5/(2160*epsilon) - 1679*f_7/(34560*epsilon) - 13*pi**6/(244944*epsilon) + 361*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 361*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9743":"-269*f_3**2/(2880*epsilon) + 15607*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) - 1729/(116640*epsilon) - 49*pi**4/(3110400*epsilon) + pi**6/(181440*epsilon) - 49*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 313/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 1/(1620*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","9744":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","9745":"23*f_3**2/(90*epsilon) - 1237*f_3/(3240*epsilon) - pi**4*f_3/(1800*epsilon) - 7*f_5/(360*epsilon) + 1163/(19440*epsilon) + 19*pi**4/(25920*epsilon) - 4*f_3**2/(45*epsilon**2) + f_3/(8*epsilon**2) - 73/(3240*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","9746":"-13*f_3**2/(2880*epsilon) - 137*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 253*f_5/(31104*epsilon) + 23*f_7/(51840*epsilon) - pi**6/(217728*epsilon) + pi**4/(62208*epsilon) + f_3**2/(1296*epsilon**2) + 5*f_3/(2592*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9747":"-59*f_3/(622080*epsilon) - 7*f_5/(13824*epsilon) + pi**4/(1382400*epsilon) + 439/(2099520*epsilon) - 7*f_3/(207360*epsilon**2) - 2053/(134369280*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) - 3413/(11197440*epsilon**3) + 101/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","9748":"71*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 991*f_3/(311040*epsilon) - 1361*f_5/(155520*epsilon) - 23*f_7/(51840*epsilon) + pi**4/(3110400*epsilon) + pi**6/(279936*epsilon) - f_3**2/(1296*epsilon**2) + f_3/(25920*epsilon**2) + 7*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9749":"-7*f_3/(6480*epsilon) - 7*f_5/(69120*epsilon) - 43619/(33592320*epsilon) - pi**4/(497664*epsilon) + 41*f_3/(41472*epsilon**2) + pi**4/(414720*epsilon**2) + 189107/(134369280*epsilon**2) - f_3/(1728*epsilon**3) - 10973/(11197440*epsilon**3) + 149/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","9750":"-37*f_3**2/(17280*epsilon) + 799*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 1699/(1866240*epsilon) - 23*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 11/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1080*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9751":"-f_3**2/(1920*epsilon) - 17*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(362880*epsilon) - 29*pi**4/(3110400*epsilon) - 151/(1866240*epsilon) - 29*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9752":"-107*f_3**2/(1440*epsilon) + 1469*f_3/(25920*epsilon) + 323*f_5/(4320*epsilon) - 107*pi**4/(518400*epsilon) - pi**6/(68040*epsilon) - 733/(155520*epsilon) - 107*f_3/(4320*epsilon**2) - 11*f_5/(720*epsilon**2) + 2981/(207360*epsilon**2) + 13*pi**4/(43200*epsilon**2) + 13*f_3/(360*epsilon**3) - 463/(17280*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 7/(288*epsilon**4) - 1/(120*epsilon**5)","9753":"-53*f_3**2/(120*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 2681*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","9754":"-37*f_3**2/(17280*epsilon) + 799*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 1699/(1866240*epsilon) - 23*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 11/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1080*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9755":"-f_3**2/(1920*epsilon) - 17*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(362880*epsilon) - 29*pi**4/(3110400*epsilon) - 151/(1866240*epsilon) - 29*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9756":"73*f_3/(124416*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) + 50003/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(259200*epsilon**2) + 289/(559872*epsilon**2) + f_3/(2160*epsilon**3) + 2837/(3732480*epsilon**3) + 611/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","9757":"5*f_3**2/(3456*epsilon) - 15817*f_3/(622080*epsilon) + 19*f_5/(3240*epsilon) - pi**4/(77760*epsilon) + 29*pi**6/(3265920*epsilon) + 24091/(1866240*epsilon) - 101*f_3/(20736*epsilon**2) + 61*f_5/(8640*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","9758":"-5*f_3**2/(486*epsilon) - 1067*f_3/(25920*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 97*f_5/(1728*epsilon) + 317*f_7/(51840*epsilon) - pi**6/(52488*epsilon) + 217*pi**4/(2332800*epsilon) + 11*f_3**2/(6480*epsilon**2) + 217*f_3/(19440*epsilon**2) - 7*f_5/(486*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9759":"101*f_3**2/(180*epsilon) + 157*f_3*f_5/(180*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(10*epsilon) + 47*f_5/(36*epsilon) - 5957*f_7/(2160*epsilon) - pi**6/(2268*epsilon) + 8767*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","9760":"359*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 10409/(40310784*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 191017/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 4817/(6718464*epsilon**3) - 1337/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9761":"1567*f_3/(1866240*epsilon) + f_5/(15552*epsilon) - 21169/(20155392*epsilon) - pi**4/(1166400*epsilon) - f_3/(9720*epsilon**2) + 81533/(161243136*epsilon**2) + 22177/(33592320*epsilon**3) - 265/(373248*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9762":"257*f_3/(373248*epsilon) + f_5/(5184*epsilon) - 212689/(201553920*epsilon) - 7*pi**4/(9331200*epsilon) - 7*f_3/(77760*epsilon**2) + 386929/(806215680*epsilon**2) + 22393/(33592320*epsilon**3) - 265/(373248*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9763":"-7*f_3**2/(2592*epsilon) - 199*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 79*f_5/(6480*epsilon) + 323*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9764":"-37*f_3/(17280*epsilon) - 12511/(14929920*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) + 1/(9720*epsilon**2) - 139/(103680*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","9765":"899*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15853/(50388480*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 35093/(161243136*epsilon**2) - f_3/(51840*epsilon**3) + 24301/(33592320*epsilon**3) - 1337/(1866240*epsilon**4) + 67/(233280*epsilon**5) - 1/(19440*epsilon**6)","9766":"679*f_3/(1866240*epsilon) + f_5/(7776*epsilon) - 40189/(403107840*epsilon) - pi**4/(2332800*epsilon) - f_3/(19440*epsilon**2) + 214457/(806215680*epsilon**2) - 599/(1679616*epsilon**3) - 461/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","9767":"1889*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) + 17*pi**4/(55987200*epsilon) + 1122239/(1451188224*epsilon) + 113*f_3/(1866240*epsilon**2) - 186151/(1209323520*epsilon**2) + pi**4/(18662400*epsilon**2) - 7*f_3/(77760*epsilon**3) - 15209/(50388480*epsilon**3) + 1285/(3359232*epsilon**4) - 71/(349920*epsilon**5) + 1/(23328*epsilon**6)","9768":"-193*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 2437*f_3/(3240*epsilon) - 4579*f_5/(12960*epsilon) - 863*f_7/(2880*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","9769":"23*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 2437*f_3/(3240*epsilon) - 4939*f_5/(12960*epsilon) - 79*f_7/(192*epsilon) - 5*pi**6/(23328*epsilon) + 187*pi**4/(129600*epsilon) + 5*f_3**2/(72*epsilon**2) - 685*f_3/(864*epsilon**2) + 305*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","9770":"-173*f_3**2/(2160*epsilon) - 3139*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 167*f_5/(2592*epsilon) + 149*f_7/(360*epsilon) - 19*pi**6/(163296*epsilon) + 19*pi**4/(25920*epsilon) - 7*f_3**2/(360*epsilon**2) + 19*f_3/(216*epsilon**2) - 19*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","9771":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","9772":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","9773":"4*f_3**2/(15*epsilon) - 79*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) + 5*f_5/(24*epsilon) + 7*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","9774":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","9775":"-21*f_3**2/(40*epsilon) + 39*f_3*f_5/(40*epsilon) + 493*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(48*epsilon) - 833*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","9776":"23*f_3**2/(24*epsilon) - 9*f_3*f_5/(5*epsilon) - 83*f_3/(36*epsilon) + 27*f_3_5/(40*epsilon) - f_5/(144*epsilon) + 2303*f_7/(640*epsilon) - 2063*pi**8/(10080000*epsilon) + 7/(24*epsilon) + 7*pi**4/(1800*epsilon) + 5*pi**6/(9072*epsilon) + 7*f_3/(15*epsilon**2) + 5*f_5/(12*epsilon**2) - 147*f_7/(160*epsilon**2) - 1/(30*epsilon**2)","9777":"-461*f_3/(17280*epsilon) - 121*f_5/(4320*epsilon) + 13*pi**4/(172800*epsilon) + 703/(41472*epsilon) + 13*f_3/(1440*epsilon**2) - 83/(17280*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 11/(1440*epsilon**3) - 1/(360*epsilon**4)","9778":"-587*f_3/(8640*epsilon) - 11*pi**4/(86400*epsilon) + 8473/(82944*epsilon) + 17*f_3/(360*epsilon**2) - 1091/(27648*epsilon**2) - 1/(3840*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","9779":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","9780":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","9781":"577*f_3/(311040*epsilon) + 7*f_5/(51840*epsilon) - 253283/(403107840*epsilon) - 41*pi**4/(9331200*epsilon) - 41*f_3/(77760*epsilon**2) - 86873/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 22769/(11197440*epsilon**3) + 1097/(233280*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","9782":"-59*f_3/(69120*epsilon) + f_5/(1440*epsilon) - 11549/(22394880*epsilon) - pi**4/(414720*epsilon) + f_3/(1728*epsilon**2) + 47/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 53/(92160*epsilon**3) - 1/(1536*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","9783":"29*f_3**2/(1080*epsilon) - 8413*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1081*f_5/(1296*epsilon) - 601*f_7/(1440*epsilon) - 5*pi**6/(20412*epsilon) + 1691/(77760*epsilon) + 239*pi**4/(259200*epsilon) - f_3**2/(360*epsilon**2) + 239*f_3/(2160*epsilon**2) - 5*f_5/(27*epsilon**2) - pi**4/(8640*epsilon**2) + 809/(25920*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 17/(1080*epsilon**3) + 1/(360*epsilon**4)","9784":"-23*f_3**2/(72*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 659*f_5/(432*epsilon) - 10409*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","9785":"f_3/(1080*epsilon) - 7*f_5/(288*epsilon) - pi**4/(21600*epsilon) + 14669/(829440*epsilon) - f_3/(180*epsilon**2) + 2813/(276480*epsilon**2) + 221/(23040*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","9786":"73*f_3/(124416*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) + 50003/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(259200*epsilon**2) + 289/(559872*epsilon**2) + f_3/(2160*epsilon**3) + 2837/(3732480*epsilon**3) + 611/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","9787":"-89*f_3**2/(2880*epsilon) + 697*f_3/(103680*epsilon) + 839*f_5/(8640*epsilon) - 19*pi**6/(544320*epsilon) - 5287/(311040*epsilon) - pi**4/(12960*epsilon) + f_3/(3456*epsilon**2) - 41*f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 179/(10368*epsilon**2) - 31*f_3/(720*epsilon**3) + 5/(432*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","9788":"-f_3**2/(480*epsilon) - 377*f_3/(8640*epsilon) - 119*f_5/(720*epsilon) - pi**4/(10800*epsilon) + pi**6/(36288*epsilon) + 9059/(41472*epsilon) - 179*f_3/(5760*epsilon**2) + f_5/(48*epsilon**2) - 127/(27648*epsilon**2) + 13*pi**4/(57600*epsilon**2) + 77*f_3/(720*epsilon**3) - 3137/(34560*epsilon**3) - pi**4/(2880*epsilon**3) - f_3/(24*epsilon**4) + 157/(2880*epsilon**4) - 1/(80*epsilon**5)","9789":"211*f_3/(103680*epsilon) - f_5/(5760*epsilon) - pi**4/(115200*epsilon) + 217127/(100776960*epsilon) - f_3/(960*epsilon**2) + pi**4/(518400*epsilon**2) + 101839/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 37159/(4478976*epsilon**3) + 11663/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","9790":"f_3**2/(486*epsilon) - 589*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 557*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(734832*epsilon) + 41*pi**4/(466560*epsilon) - f_3**2/(6480*epsilon**2) + 41*f_3/(3888*epsilon**2) - 11*f_5/(972*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9791":"19*f_3**2/(360*epsilon) + 7*f_3*f_5/(120*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 581*f_5/(2592*epsilon) - 3661*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","9792":"-11*f_3**2/(360*epsilon) + 29*f_3*f_5/(240*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 455*f_5/(2592*epsilon) - 2611*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","9793":"187*f_3/(51840*epsilon) + 11*f_5/(640*epsilon) - 662833/(26873856*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 49003/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 64631/(7464960*epsilon**3) - 4631/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","9794":"-f_3**2/(2160*epsilon) - 283*f_3/(19440*epsilon) + pi**4*f_3/(10800*epsilon) + f_5/(270*epsilon) - 7*f_7/(240*epsilon) - 17*pi**4/(777600*epsilon) + 1763/(116640*epsilon) + f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) - pi**4/(64800*epsilon**2) + 7/(1080*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","9795":"11*f_3**2/(17280*epsilon) + 1595*f_3/(124416*epsilon) + 263*f_5/(51840*epsilon) - 1206121/(44789760*epsilon) - pi**4/(1555200*epsilon) + pi**6/(3265920*epsilon) + 427*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 15919/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 6743/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","9796":"f_3**2/(320*epsilon) + 3139*f_3/(622080*epsilon) - 77*f_5/(17280*epsilon) - pi**6/(272160*epsilon) - 31*pi**4/(6220800*epsilon) + 779/(11197440*epsilon) - 31*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 13537/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 91/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(540*epsilon**5)","9797":"19*f_3/(17280*epsilon) - pi**4/(172800*epsilon) + 1855/(1119744*epsilon) - f_3/(1440*epsilon**2) + 3497/(1866240*epsilon**2) - 43/(38880*epsilon**3) - 5/(2592*epsilon**4) + 1/(540*epsilon**5)","9798":"401*f_3/(207360*epsilon) + 19*f_5/(34560*epsilon) - 42517/(134369280*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) - 1963/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 3253/(933120*epsilon**3) + 41/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","9799":"-17*f_3**2/(8640*epsilon) - 545*f_3/(124416*epsilon) - 11*f_5/(10368*epsilon) - 143*pi**4/(6220800*epsilon) + 5401/(1866240*epsilon) + 11*pi**6/(1632960*epsilon) - 143*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 109/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9800":"79*f_3/(124416*epsilon) - 17*pi**4/(6220800*epsilon) + 108379/(134369280*epsilon) - f_3/(25920*epsilon**2) - 5521/(5598720*epsilon**2) + 161/(207360*epsilon**3) - 7/(19440*epsilon**4) + 1/(12960*epsilon**5)","9801":"-143*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 312067/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 53869/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 2969/(2239488*epsilon**3) + 4777/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","9802":"-f_3**2/(1920*epsilon) + 9319*f_3/(3732480*epsilon) - 13*f_5/(20736*epsilon) - 199*pi**4/(12441600*epsilon) - 43381/(29859840*epsilon) + pi**6/(1632960*epsilon) - 199*f_3/(103680*epsilon**2) + f_5/(2880*epsilon**2) + 2953/(3732480*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1139/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(8640*epsilon**4) - 1/(2160*epsilon**5)","9803":"29*f_3**2/(17280*epsilon) - 3725*f_3/(124416*epsilon) + 127*f_5/(25920*epsilon) - 29*pi**4/(1555200*epsilon) + 19*pi**6/(3265920*epsilon) + 48121/(1866240*epsilon) - 577*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) + pi**4/(345600*epsilon**2) + 703/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 19/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","9804":"f_3**2/(486*epsilon) - 589*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 557*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(734832*epsilon) + 41*pi**4/(466560*epsilon) - f_3**2/(6480*epsilon**2) + 41*f_3/(3888*epsilon**2) - 11*f_5/(972*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9805":"49*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 2891*f_3/(25920*epsilon) - 305*f_5/(1728*epsilon) + f_7/(96*epsilon) - 193*pi**4/(777600*epsilon) + 25*pi**6/(489888*epsilon) - f_3**2/(432*epsilon**2) - 193*f_3/(6480*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","9806":"-11*f_3**2/(90*epsilon) + pi**4*f_3/(3600*epsilon) + 161*f_3/(1080*epsilon) - 25*f_5/(144*epsilon) + 77*f_7/(480*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","9807":"181*f_3/(155520*epsilon) + f_5/(51840*epsilon) - 13*pi**4/(1555200*epsilon) + 159067/(50388480*epsilon) - 13*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 103999/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 186659/(22394880*epsilon**3) + 11663/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","9808":"187*f_3/(51840*epsilon) + 11*f_5/(640*epsilon) - 662833/(26873856*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - 49003/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 64631/(7464960*epsilon**3) - 4631/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","9809":"-133*f_3/(20736*epsilon) - f_5/(432*epsilon) - pi**4/(103680*epsilon) + 610297/(67184640*epsilon) - 5*f_3/(1728*epsilon**2) + 114919/(22394880*epsilon**2) + f_3/(144*epsilon**3) - 4973/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","9810":"f_3**2/(1920*epsilon) + 2051*f_3/(1244160*epsilon) + 131*f_5/(34560*epsilon) - 4261/(349920*epsilon) + 169*pi**4/(12441600*epsilon) + pi**6/(544320*epsilon) - f_3/(3840*epsilon**2) - 13*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) + 14737/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1979/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","9811":"31*f_3**2/(1296*epsilon) - 1711*f_3/(4860*epsilon) + pi**4*f_3/(16200*epsilon) + 1351*f_5/(4860*epsilon) + 263*f_7/(8640*epsilon) - 169*pi**4/(194400*epsilon) + 73*pi**6/(489888*epsilon) - f_3**2/(54*epsilon**2) + 529*f_3/(1296*epsilon**2) - 65*f_5/(162*epsilon**2) - 5*pi**6/(40824*epsilon**2) + 7*pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 5*f_5/(27*epsilon**3)","9812":"-5*f_3**2/(576*epsilon) - 1871*f_3/(20736*epsilon) + 17*f_5/(108*epsilon) - 13*pi**6/(272160*epsilon) - 1837/(62208*epsilon) + 139*pi**4/(518400*epsilon) + 139*f_3/(4320*epsilon**2) - 49*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(3240*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 1/(135*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","9813":"187*f_3**2/(5760*epsilon) + 4571*f_3/(622080*epsilon) + 401*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 468787/(14929920*epsilon) + pi**6/(362880*epsilon) + 151*pi**4/(777600*epsilon) - 1237*f_3/(20736*epsilon**2) - 7*f_5/(576*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 21205/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2539/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","9814":"f_3/(6480*epsilon) + f_5/(17280*epsilon) - 145133/(33592320*epsilon) - pi**4/(345600*epsilon) + f_3/(1920*epsilon**2) - 12301/(22394880*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 11227/(1492992*epsilon**3) - 5207/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","9815":"-239*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 1451*f_3/(25920*epsilon) + 29*f_5/(5184*epsilon) + 67*f_7/(960*epsilon) - 7*pi**6/(46656*epsilon) + 221*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 17*f_3/(216*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","9816":"-5*f_3**2/(1728*epsilon) - 3797*f_3/(622080*epsilon) - 169*f_5/(51840*epsilon) - 251*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 26387/(1866240*epsilon) - 251*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 47/(31104*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 5/(2592*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9817":"7*f_3**2/(2880*epsilon) + 9719*f_3/(622080*epsilon) - 67*f_5/(3456*epsilon) - 15737/(1866240*epsilon) + 161*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) - 305*f_3/(10368*epsilon**2) - 7*f_5/(1440*epsilon**2) + 907/(155520*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 53*f_3/(4320*epsilon**3) - 7/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9818":"11*f_3**2/(17280*epsilon) + 1595*f_3/(124416*epsilon) + 263*f_5/(51840*epsilon) - 1206121/(44789760*epsilon) - pi**4/(1555200*epsilon) + pi**6/(3265920*epsilon) + 427*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 15919/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 6743/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","9819":"5*f_3**2/(10368*epsilon) - 4079*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - 4639/(11197440*epsilon) - 109*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 109*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9820":"f_3**2/(34560*epsilon) + 2273*f_3/(7464960*epsilon) + 11*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 1187/(13436928*epsilon) - pi**4/(14929920*epsilon) - f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + 331/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","9821":"143*f_3/(248832*epsilon) + f_5/(34560*epsilon) - 1625/(26873856*epsilon) + 13*pi**4/(37324800*epsilon) - 17*f_3/(31104*epsilon**2) - 13789/(89579520*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 23617/(44789760*epsilon**3) - 67/(138240*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","9822":"143*f_3/(248832*epsilon) + f_5/(34560*epsilon) - 1625/(26873856*epsilon) + 13*pi**4/(37324800*epsilon) - 17*f_3/(31104*epsilon**2) - 13789/(89579520*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 23617/(44789760*epsilon**3) - 67/(138240*epsilon**4) + 7/(34560*epsilon**5) - 1/(25920*epsilon**6)","9823":"-319*f_3/(1244160*epsilon) - 287*f_5/(207360*epsilon) - 7*pi**4/(4147200*epsilon) + 612167/(537477120*epsilon) - 7*f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 152129/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 5543/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","9824":"-13*f_3**2/(207360*epsilon) - 145*f_3/(1492992*epsilon) - 77*f_5/(311040*epsilon) - 53/(11197440*epsilon) + pi**6/(13063680*epsilon) + 217*pi**4/(111974400*epsilon) + 217*f_3/(933120*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 8771/(89579520*epsilon**2) - 11*f_3/(77760*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(46080*epsilon**3) + f_3/(25920*epsilon**4) - 71/(124416*epsilon**4) + 7/(25920*epsilon**5)","9825":"-22531/(161243136*epsilon) - 318953/(806215680*epsilon**2) + 10561/(13436928*epsilon**3) - 739/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","9826":"19*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - pi**6/(612360*epsilon) - 8743/(11197440*epsilon) + 131*pi**4/(37324800*epsilon) + 131*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 211/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9827":"-f_3**2/(480*epsilon) + 79*f_3/(155520*epsilon) + pi**4*f_3/(48600*epsilon) + 169*f_5/(31104*epsilon) - 377*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 17*pi**4/(1555200*epsilon) + f_3**2/(810*epsilon**2) + 17*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","9828":"f_3/(6480*epsilon) - 349/(1049760*epsilon) - 5863/(11197440*epsilon**2) + 1/(4860*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","9829":"19*f_3**2/(34560*epsilon) - 6551*f_3/(22394880*epsilon) + 7*f_5/(23040*epsilon) - pi**6/(6531840*epsilon) - 103*pi**4/(74649600*epsilon) + 107503/(268738560*epsilon) - 103*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) - 5101/(44789760*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 83/(622080*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 247/(311040*epsilon**4) - 7/(12960*epsilon**5)","9830":"23*f_3**2/(1080*epsilon) - 373*f_3/(3240*epsilon) - pi**4*f_3/(21600*epsilon) + 299*f_5/(1620*epsilon) + 173*f_7/(480*epsilon) - 5087/(20736*epsilon) - pi**6/(5832*epsilon) + 29*pi**4/(51840*epsilon) - f_3**2/(360*epsilon**2) + 49*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 31/(320*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(48*epsilon**3) + 1/(120*epsilon**4)","9831":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","9832":"-53*f_3**2/(180*epsilon) - f_3*f_5/(10*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 131*f_5/(432*epsilon) + 77*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","9833":"181*f_3/(155520*epsilon) + f_5/(51840*epsilon) - 13*pi**4/(1555200*epsilon) + 159067/(50388480*epsilon) - 13*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 103999/(67184640*epsilon**2) + f_3/(4320*epsilon**3) - 186659/(22394880*epsilon**3) + 11663/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","9834":"17*f_3**2/(432*epsilon) - 7537*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 677*f_5/(2592*epsilon) + 493*f_7/(960*epsilon) - 7*pi**6/(23328*epsilon) - 737/(25920*epsilon) + 197*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 197*f_3/(1080*epsilon**2) - 49*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 5/(432*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","9835":"-83*f_3**2/(432*epsilon) - 5879*f_3/(12960*epsilon) + 13*pi**4*f_3/(21600*epsilon) + 12911*f_5/(12960*epsilon) + 241*f_7/(720*epsilon) - 5591/(11520*epsilon) - 11*pi**6/(163296*epsilon) - 29*pi**4/(51840*epsilon) + 7*f_3**2/(360*epsilon**2) + 133*f_3/(270*epsilon**2) - 103*f_5/(108*epsilon**2) - 23*pi**4/(43200*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 449/(1728*epsilon**2) - 23*f_3/(360*epsilon**3) + 5*f_5/(36*epsilon**3) - 47/(720*epsilon**3) + 1/(120*epsilon**4)","9836":"f_3**2/(96*epsilon) + 4937*f_3/(207360*epsilon) + 511*f_5/(5760*epsilon) - 49*f_7/(640*epsilon) - 444877/(4976640*epsilon) + 7*pi**4/(64800*epsilon) + 11*pi**6/(725760*epsilon) - 839*f_3/(17280*epsilon**2) - 31*f_5/(480*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 75179/(829440*epsilon**2) + 11*f_3/(720*epsilon**3) - 2173/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 53/(5760*epsilon**4) - 1/(480*epsilon**5)","9837":"91*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 775*f_5/(432*epsilon) - 10157*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","9838":"143*f_3**2/(2160*epsilon) + 79*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) + 19*f_5/(2592*epsilon) - 89*f_7/(1440*epsilon) - 11*pi**6/(163296*epsilon) - 23*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) - 23*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","9839":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","9840":"-7*f_7/epsilon + 7*f_9/epsilon","9841":"107*f_3**2/(11520*epsilon) - 137503*f_3/(3732480*epsilon) - 427*f_5/(103680*epsilon) + pi**6/(4354560*epsilon) + 557*pi**4/(37324800*epsilon) + 2272499/(89579520*epsilon) + 14023*f_3/(622080*epsilon**2) + 43*f_5/(17280*epsilon**2) - 306187/(7464960*epsilon**2) + 169*pi**4/(6220800*epsilon**2) - 179*f_3/(12960*epsilon**3) - 11*pi**4/(518400*epsilon**3) + 18791/(622080*epsilon**3) + 29*f_3/(4320*epsilon**4) - 77/(5184*epsilon**4) + 17/(4320*epsilon**5)","9842":"-29*f_3**2/(540*epsilon) - 1961*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) - 1369*f_5/(6480*epsilon) + 281*f_7/(960*epsilon) - 67*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) + f_3**2/(180*epsilon**2) - 67*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","9843":"f_3/(1440*epsilon) - 79*f_5/(480*epsilon) - 7*pi**4/(28800*epsilon) + 6439/(34560*epsilon) - 7*f_3/(240*epsilon**2) + 1/(180*epsilon**2) + pi**4/(4800*epsilon**2) + f_3/(40*epsilon**3) - 7/(240*epsilon**3) + 1/(120*epsilon**4)","9844":"-11*f_3/(160*epsilon) - 137*f_5/(1440*epsilon) - 7*pi**4/(28800*epsilon) + 6439/(34560*epsilon) - 7*f_3/(240*epsilon**2) + 1/(180*epsilon**2) + pi**4/(4800*epsilon**2) + f_3/(40*epsilon**3) - 7/(240*epsilon**3) + 1/(120*epsilon**4)","9845":"-847*f_3/(622080*epsilon) - 19*f_5/(103680*epsilon) - pi**4/(691200*epsilon) + 943/(403107840*epsilon) - f_3/(5760*epsilon**2) - 56297/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 5383/(2799360*epsilon**3) + 739/(933120*epsilon**4) - 31/(9720*epsilon**5) + 1/(648*epsilon**6)","9846":"-13*f_3**2/(17280*epsilon) - 131*f_3/(13824*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + 1397/(622080*epsilon) + 77*pi**4/(1555200*epsilon) + 77*f_3/(12960*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(51840*epsilon**2) - 23/(15552*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9847":"143*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 5149*f_3/(12960*epsilon) - 761*f_5/(2592*epsilon) - 227*f_7/(960*epsilon) - 5*pi**6/(23328*epsilon) + 23*pi**4/(25920*epsilon) + 4493/(25920*epsilon) + f_3**2/(360*epsilon**2) + 91*f_3/(432*epsilon**2) - 115*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) + 163/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3) - 7/(180*epsilon**3)","9848":"-14*f_3**3/(9*epsilon) + 5*f_3*f_5/epsilon - 12*f_3_5/epsilon + 7343*f_9/(1296*epsilon) + 29*pi**8/(47250*epsilon)","9849":"-17*f_3**2/(180*epsilon) - f_3*f_5/(10*epsilon) - 61*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 77*f_5/(432*epsilon) + 329*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","9850":"-f_3**2/(60*epsilon) - pi**4*f_3/(600*epsilon) + 7*f_3/(36*epsilon) - 31*f_5/(72*epsilon) + 49*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","9851":"-8*f_3**3/(9*epsilon) + 10*f_3*f_5/(3*epsilon) - 425*f_9/(162*epsilon)","9852":"f_3**2/(40*epsilon) - 19*f_3*f_5/(40*epsilon) + 707*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 251*f_5/(144*epsilon) - 6517*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","9853":"-f_3**2/(640*epsilon) + 11489*f_3/(207360*epsilon) + 19*f_5/(640*epsilon) - 608749/(4976640*epsilon) - pi**6/(181440*epsilon) - pi**4/(207360*epsilon) - 1073*f_3/(17280*epsilon**2) - 17*f_5/(960*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 86411/(829440*epsilon**2) + 11*f_3/(720*epsilon**3) - 2893/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 53/(5760*epsilon**4) - 1/(480*epsilon**5)","9854":"-29*f_3**2/(120*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 25*f_5/(72*epsilon) + 7*f_7/(128*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","9855":"23*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) - 215321/(806215680*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) - 47/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4651/(5598720*epsilon**3) + 101/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","9856":"-499*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 168763/(806215680*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 11827/(268738560*epsilon**2) - 7*f_3/(51840*epsilon**3) - 17/(373248*epsilon**3) - 2041/(1866240*epsilon**4) + 17/(9720*epsilon**5) - 1/(1296*epsilon**6)","9857":"-11*f_3**2/(135*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 601*f_3/(2592*epsilon) + 65*f_5/(648*epsilon) - 27*f_7/(320*epsilon) - pi**6/(10206*epsilon) - 8147/(103680*epsilon) - 11*pi**4/(16200*epsilon) + 11*f_3**2/(360*epsilon**2) - 11*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) + pi**4/(8640*epsilon**2) + pi**6/(27216*epsilon**2) + 353/(4320*epsilon**2) + f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 29/(720*epsilon**3) + 1/(120*epsilon**4)","9858":"-31*f_3**2/(720*epsilon) + 11041*f_3/(103680*epsilon) + 53*f_5/(1080*epsilon) - 39847/(311040*epsilon) - 17*pi**6/(544320*epsilon) - 77*pi**4/(1036800*epsilon) - 77*f_3/(8640*epsilon**2) - 7*f_5/(360*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 467/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 29/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","9859":"-7*f_3**2/(135*epsilon) - pi**4*f_3/(4320*epsilon) + 4277*f_3/(25920*epsilon) - 481*f_5/(3240*epsilon) - 59*f_7/(960*epsilon) - 7*pi**4/(10368*epsilon) + pi**6/(5832*epsilon) - f_3**2/(72*epsilon**2) - 35*f_3/(432*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","9860":"269*f_3**2/(5760*epsilon) - 17131*f_3/(311040*epsilon) - 209*f_5/(17280*epsilon) - pi**6/(362880*epsilon) - 935/(373248*epsilon) + 637*pi**4/(6220800*epsilon) + 637*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) - 38563/(2488320*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) + 113/(20736*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","9861":"11*f_3**2/(360*epsilon) + 55*f_3/(2304*epsilon) - 173*f_5/(1728*epsilon) - 1823/(414720*epsilon) - pi**4/(23040*epsilon) + pi**6/(27216*epsilon) - 59*f_3/(2880*epsilon**2) + f_5/(36*epsilon**2) - 161/(46080*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 103/(7680*epsilon**3) - 1/(640*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","9862":"-37*f_3**2/(1440*epsilon) + 31969*f_3/(103680*epsilon) - 4453*f_5/(8640*epsilon) - 307*pi**4/(518400*epsilon) + 38969/(311040*epsilon) + 157*pi**6/(1088640*epsilon) + 59*f_3/(8640*epsilon**2) + 17*f_5/(180*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","9863":"23*f_3**2/(2880*epsilon) - 82541*f_3/(3732480*epsilon) - 161*f_5/(34560*epsilon) - 39473/(14929920*epsilon) + pi**6/(544320*epsilon) + 3011*pi**4/(37324800*epsilon) + 3011*f_3/(311040*epsilon**2) + 7*f_5/(4320*epsilon**2) - 2393/(414720*epsilon**2) - 23*pi**4/(1036800*epsilon**2) - 23*f_3/(8640*epsilon**3) + pi**4/(129600*epsilon**3) + 505/(62208*epsilon**3) + f_3/(1080*epsilon**4) - 277/(25920*epsilon**4) + 7/(1080*epsilon**5)","9864":"f_3**2/(360*epsilon) + 12457*f_3/(103680*epsilon) - 2903*f_5/(8640*epsilon) - 19*pi**6/(155520*epsilon) + 97*pi**4/(103680*epsilon) + 73019/(311040*epsilon) - 377*f_3/(1728*epsilon**2) + 283*f_5/(720*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","9865":"-f_3**2/(128*epsilon) + 11939*f_3/(207360*epsilon) - 77*f_5/(1920*epsilon) - 112193/(2488320*epsilon) - pi**6/(181440*epsilon) + 13*pi**4/(103680*epsilon) + 107*f_3/(6912*epsilon**2) - f_5/(320*epsilon**2) - 10837/(414720*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(7200*epsilon**3) + 2531/(69120*epsilon**3) - f_3/(60*epsilon**4) + 91/(2880*epsilon**4) - 11/(480*epsilon**5)","9866":"19*f_3**2/(17280*epsilon) + 75133*f_3/(11197440*epsilon) + 35*f_5/(20736*epsilon) - 2737*pi**4/(111974400*epsilon) - pi**6/(3265920*epsilon) + 1387/(1399680*epsilon) - 2737*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(124416*epsilon**2) + 20993/(7464960*epsilon**2) + 5*f_3/(5184*epsilon**3) - 2333/(466560*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 559/(155520*epsilon**4) - 7/(6480*epsilon**5)","9867":"71*f_3**2/(12960*epsilon) - 18589*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 11213*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 71*pi**6/(979776*epsilon) + 497*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 497*f_3/(12960*epsilon**2) - 71*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9868":"f_3**2/(320*epsilon) + 9461*f_3/(622080*epsilon) + 373*f_5/(17280*epsilon) - 18367/(331776*epsilon) - pi**6/(272160*epsilon) + 101*pi**4/(6220800*epsilon) + 101*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 31*pi**4/(518400*epsilon**2) + 331/(138240*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 2147/(103680*epsilon**3) + f_3/(360*epsilon**4) - 1/(72*epsilon**4) + 1/(240*epsilon**5)","9869":"5*f_3**2/(1728*epsilon) + 1537*f_3/(124416*epsilon) + 529*f_5/(51840*epsilon) - 20921/(552960*epsilon) - pi**6/(1632960*epsilon) + 5*pi**4/(248832*epsilon) + 25*f_3/(10368*epsilon**2) + f_5/(4320*epsilon**2) - 31*pi**4/(518400*epsilon**2) + 73/(46080*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 2003/(103680*epsilon**3) + f_3/(360*epsilon**4) - 1/(72*epsilon**4) + 1/(240*epsilon**5)","9870":"-f_3**2/(1440*epsilon) - 36071*f_3/(622080*epsilon) + f_5/(1728*epsilon) - pi**6/(1088640*epsilon) + 433*pi**4/(6220800*epsilon) + 320483/(4976640*epsilon) + 2191*f_3/(51840*epsilon**2) + f_5/(120*epsilon**2) - 82663/(1244160*epsilon**2) - 13*pi**4/(103680*epsilon**2) - 13*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 3073/(103680*epsilon**3) + f_3/(360*epsilon**4) - 37/(4320*epsilon**4) + 1/(720*epsilon**5)","9871":"7*f_3**2/(6480*epsilon) + 41*f_3/(69120*epsilon) - 29*f_5/(38880*epsilon) - 293657/(22394880*epsilon) - 167*pi**4/(18662400*epsilon) + 13*pi**6/(9797760*epsilon) - 1609*f_3/(155520*epsilon**2) - 13*f_5/(6480*epsilon**2) + 13*pi**4/(311040*epsilon**2) + 3235/(124416*epsilon**2) + 13*f_3/(2592*epsilon**3) - 2483/(155520*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(1296*epsilon**4) - 1/(1080*epsilon**5)","9872":"-7*f_3**2/(2160*epsilon) - 14423*f_3/(622080*epsilon) + 17*f_5/(1296*epsilon) - 13*pi**6/(3265920*epsilon) + 121*pi**4/(6220800*epsilon) + 122291/(4976640*epsilon) + 1879*f_3/(51840*epsilon**2) + 13*f_5/(2160*epsilon**2) - 12155/(248832*epsilon**2) - 13*pi**4/(103680*epsilon**2) - 13*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 557/(20736*epsilon**3) + f_3/(360*epsilon**4) - 37/(4320*epsilon**4) + 1/(720*epsilon**5)","9873":"43*f_3**2/(240*epsilon) - 19*f_3*f_5/(40*epsilon) - 11069*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 1043*f_5/(1440*epsilon) + 4361*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 8981/(25920*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 137/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","9874":"-493*f_3/(17280*epsilon) - 19*f_5/(5760*epsilon) - pi**4/(172800*epsilon) + 15737/(414720*epsilon) + 43*f_3/(1920*epsilon**2) - 571/(15360*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(80*epsilon**3) + 9/(1280*epsilon**3) + 37/(5760*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","9875":"11*f_3**2/(960*epsilon) - 11407*f_3/(622080*epsilon) + 77*f_5/(17280*epsilon) - pi**6/(181440*epsilon) - 4849/(1492992*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 9301/(1244160*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 751/(51840*epsilon**3) - f_3/(360*epsilon**4) + 143/(8640*epsilon**4) - 7/(360*epsilon**5)","9876":"13*f_3**2/(240*epsilon) - 23327*f_3/(103680*epsilon) + 49*f_5/(240*epsilon) - 14899/(311040*epsilon) - 173*pi**4/(1036800*epsilon) + pi**6/(181440*epsilon) - 173*f_3/(8640*epsilon**2) + f_5/(120*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 143/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 29/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","9877":"-403*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 2227*f_3/(12960*epsilon) + 593*f_5/(1296*epsilon) - 79*f_7/(576*epsilon) - 41*pi**6/(163296*epsilon) - 1019/(11520*epsilon) + 19*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 19*f_3/(1080*epsilon**2) - 41*f_5/(216*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(13608*epsilon**2) + 7/(96*epsilon**2) - f_3/(72*epsilon**3) + f_5/(18*epsilon**3) - 3/(80*epsilon**3) + 1/(120*epsilon**4)","9878":"-91*f_3**2/(360*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 65*f_5/(432*epsilon) - 721*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","9879":"121*f_3**2/(360*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 79*f_3/(540*epsilon) + 9*f_3_5/(40*epsilon) - 19*f_5/(24*epsilon) + 1813*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","9880":"39571/(44789760*epsilon) - 2167/(1866240*epsilon**2) + 113/(124416*epsilon**3) - 1/(1620*epsilon**4) + 1/(4320*epsilon**5)","9881":"-47*f_3/(62208*epsilon) - f_5/(576*epsilon) - pi**4/(777600*epsilon) + 42283/(50388480*epsilon) - f_3/(6480*epsilon**2) + 14393/(67184640*epsilon**2) - 3191/(5598720*epsilon**3) + 35/(11664*epsilon**4) - 49/(12960*epsilon**5) + 1/(648*epsilon**6)","9882":"-f_3**2/(31104*epsilon) + 41*f_3/(7464960*epsilon) - 59*f_5/(233280*epsilon) - 127*pi**4/(223948800*epsilon) + 323/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 127*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 263/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9883":"-5*f_3**2/(62208*epsilon) + 769*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 2747/(22394880*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 251/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","9884":"-467*f_3/(3732480*epsilon) - f_5/(207360*epsilon) - 7*pi**4/(18662400*epsilon) + 1201/(7464960*epsilon) + 41*f_3/(622080*epsilon**2) - 10439/(179159040*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 473/(22394880*epsilon**3) - 1/(9216*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","9885":"f_3**2/(31104*epsilon) + 181*f_3/(2488320*epsilon) + 191*f_5/(933120*epsilon) - 359/(2211840*epsilon) - 17*pi**6/(117573120*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 10663/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 79/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","9886":"f_3**2/(23040*epsilon) + 379*f_3/(14929920*epsilon) + 7*f_5/(46080*epsilon) - 29597/(119439360*epsilon) - pi**6/(19595520*epsilon) + pi**4/(447897600*epsilon) + f_3/(3732480*epsilon**2) - f_5/(34560*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 5731/(89579520*epsilon**2) - 23*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 131/(1492992*epsilon**3) + f_3/(25920*epsilon**4) - 1/(7776*epsilon**4) + 1/(17280*epsilon**5)","9887":"-7*f_3**2/(207360*epsilon) + 287*f_3/(2985984*epsilon) + 23*f_5/(414720*epsilon) - 4847/(39813120*epsilon) - pi**6/(19595520*epsilon) + 29*pi**4/(89579520*epsilon) + 29*f_3/(746496*epsilon**2) - f_5/(34560*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 4723/(89579520*epsilon**2) - 23*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 511/(7464960*epsilon**3) + f_3/(25920*epsilon**4) - 1/(7776*epsilon**4) + 1/(17280*epsilon**5)","9888":"f_3**2/(31104*epsilon) + 149*f_3/(2488320*epsilon) + 101*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) + 1099/(59719680*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 11023/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 7/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","9889":"7*f_3**2/(3240*epsilon) - pi**4*f_3/(64800*epsilon) + 719*f_3/(51840*epsilon) + 103*f_5/(12960*epsilon) - 61*f_7/(8640*epsilon) - 23*pi**6/(489888*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 331*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9890":"f_3/(1920*epsilon) + pi**4/(1036800*epsilon) + 48541/(14929920*epsilon) + f_3/(8640*epsilon**2) + 73/(933120*epsilon**2) - 857/(311040*epsilon**3) + 11/(4320*epsilon**4) - 1/(1080*epsilon**5)","9891":"-19*f_3**2/(72*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 53*f_3/(270*epsilon) + 9*f_3_5/(40*epsilon) - 7*f_5/(36*epsilon) + 287*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","9892":"-f_3**2/(96*epsilon) + pi**4*f_3/(7200*epsilon) + 329*f_3/(13824*epsilon) - 13*f_5/(1920*epsilon) - 7*f_7/(320*epsilon) - 163*pi**4/(691200*epsilon) + 20711/(829440*epsilon) + f_3**2/(120*epsilon**2) - 157*f_3/(5760*epsilon**2) - 149/(23040*epsilon**2) + 7*pi**4/(57600*epsilon**2) + 7*f_3/(480*epsilon**3) - 103/(5760*epsilon**3) + 1/(160*epsilon**4)","9893":"-97*f_3**2/(960*epsilon) + 3157*f_3/(19440*epsilon) + 7*f_5/(540*epsilon) - 1169*pi**4/(3110400*epsilon) - pi**6/(181440*epsilon) + 17233/(7464960*epsilon) - 1169*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) + pi**4/(16200*epsilon**2) + 2507/(77760*epsilon**2) + f_3/(135*epsilon**3) - 1007/(51840*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","9894":"23*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 77*f_5/(432*epsilon) - 805*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","9895":"-43*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 239*f_5/(216*epsilon) + 7063*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","9896":"f_3**2/(80*epsilon) - 301*f_3/(6912*epsilon) + pi**4*f_3/(3600*epsilon) + 13*f_5/(320*epsilon) - 7*f_7/(160*epsilon) - 97*pi**4/(345600*epsilon) + 11219/(414720*epsilon) + f_3**2/(60*epsilon**2) - 97*f_3/(2880*epsilon**2) - 1/(45*epsilon**2) + 7*pi**4/(28800*epsilon**2) + 7*f_3/(240*epsilon**3) - 17/(576*epsilon**3) + 1/(60*epsilon**4)","9897":"-23*f_3**2/(45*epsilon) + 2*f_3*f_5/(5*epsilon) - f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 481*f_5/(432*epsilon) + 7567*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","9898":"43*f_3**2/(960*epsilon) - 26959*f_3/(622080*epsilon) - 523*f_5/(17280*epsilon) - pi**6/(181440*epsilon) - 97/(1492992*epsilon) + 719*pi**4/(6220800*epsilon) + 719*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 20533/(1244160*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 215/(10368*epsilon**3) - f_3/(360*epsilon**4) + 143/(8640*epsilon**4) - 7/(360*epsilon**5)","9899":"-23*f_3**2/(72*epsilon) + 39*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 89*f_5/(432*epsilon) - 5299*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","9900":"97*f_3**2/(2160*epsilon) - 2791*f_3/(5184*epsilon) - pi**4*f_3/(5400*epsilon) + 176*f_5/(405*epsilon) + 559*f_7/(5760*epsilon) - 5*pi**4/(10368*epsilon) + 13*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 25*f_3/(432*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","9901":"-73*f_3**2/(1080*epsilon) - 4063*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 1595*f_5/(2592*epsilon) - f_7/(16*epsilon) - 5*pi**6/(20412*epsilon) + 143*pi**4/(129600*epsilon) + f_3**2/(72*epsilon**2) + 143*f_3/(1080*epsilon**2) - 5*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","9902":"43*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 323*f_3/(17280*epsilon) + 13*f_5/(960*epsilon) - 67*f_7/(2880*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9903":"-f_3**2/(864*epsilon) - 2341*f_3/(622080*epsilon) - 7*f_5/(2592*epsilon) - 4193/(1866240*epsilon) + 49*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 283/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9904":"-827*f_3/(622080*epsilon) - 23*f_5/(34560*epsilon) - 11*pi**4/(6220800*epsilon) + 232985/(80621568*epsilon) - 11*f_3/(51840*epsilon**2) - 634793/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3149/(1119744*epsilon**3) + 3659/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","9905":"-1423*f_3/(622080*epsilon) - 19*f_5/(103680*epsilon) - pi**4/(691200*epsilon) + 1384273/(403107840*epsilon) - f_3/(5760*epsilon**2) - 622697/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 15961/(5598720*epsilon**3) + 3659/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","9906":"-847*f_3/(622080*epsilon) - 19*f_5/(103680*epsilon) - pi**4/(691200*epsilon) + 943/(403107840*epsilon) - f_3/(5760*epsilon**2) - 56297/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 5383/(2799360*epsilon**3) + 739/(933120*epsilon**4) - 31/(9720*epsilon**5) + 1/(648*epsilon**6)","9907":"-77*f_3**2/(540*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 545*f_3/(1296*epsilon) + 3923*f_5/(6480*epsilon) - 27*f_7/(320*epsilon) - 73019/(103680*epsilon) - pi**6/(5832*epsilon) - 47*pi**4/(259200*epsilon) + 11*f_3**2/(360*epsilon**2) - 143*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) + pi**6/(27216*epsilon**2) + 17*pi**4/(43200*epsilon**2) + 3029/(8640*epsilon**2) + 17*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 11/(144*epsilon**3) + 1/(120*epsilon**4)","9908":"-13*f_3**2/(16*epsilon) + 3*f_3*f_5/(4*epsilon) - 13*f_3/(24*epsilon) - 119*f_5/(48*epsilon) + 217*f_7/(64*epsilon)","9909":"-77*f_3**2/(540*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 653*f_3/(1296*epsilon) + 863*f_5/(6480*epsilon) + 877*f_7/(2880*epsilon) - 73019/(103680*epsilon) - pi**6/(5832*epsilon) - 47*pi**4/(259200*epsilon) + 11*f_3**2/(360*epsilon**2) - 143*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) + pi**6/(27216*epsilon**2) + 17*pi**4/(43200*epsilon**2) + 3029/(8640*epsilon**2) + 17*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 11/(144*epsilon**3) + 1/(120*epsilon**4)","9910":"-47*f_3**2/(432*epsilon) + pi**4*f_3/(21600*epsilon) + 12149*f_3/(25920*epsilon) - 1097*f_5/(6480*epsilon) - 173*f_7/(480*epsilon) - 59*pi**4/(51840*epsilon) + 37*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 59*f_3/(432*epsilon**2) + 37*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","9911":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 95*f_3/(288*epsilon) + 35*f_5/(96*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","9912":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - 13*f_3/(12*epsilon) - 119*f_5/(24*epsilon) + 217*f_7/(32*epsilon)","9913":"-14*f_3**3/(9*epsilon) + 5*f_3*f_5/epsilon - 575*f_9/(162*epsilon)","9914":"47*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 4331*f_3/(77760*epsilon) - 859*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 163*pi**4/(777600*epsilon) + 1471/(155520*epsilon) + 47*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 163*f_3/(6480*epsilon**2) + 47*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 47/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9915":"71*f_3**2/(12960*epsilon) - 18589*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 11213*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 71*pi**6/(979776*epsilon) + 497*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 497*f_3/(12960*epsilon**2) - 71*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9916":"19*f_3**2/(2880*epsilon) - 4079*f_3/(20736*epsilon) + 227*f_5/(864*epsilon) - 29081/(311040*epsilon) - 251*pi**4/(518400*epsilon) + 11*pi**6/(136080*epsilon) - 251*f_3/(4320*epsilon**2) + 91*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 37/(6480*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","9917":"113*f_3**2/(864*epsilon) - 17047*f_3/(25920*epsilon) - 17*pi**4*f_3/(21600*epsilon) + 2039*f_5/(3240*epsilon) - 17*f_7/(288*epsilon) + pi**4/(12960*epsilon) + 29*pi**6/(326592*epsilon) - 17*f_3**2/(360*epsilon**2) + f_3/(108*epsilon**2) + 29*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","9918":"-17*f_3**2/(45*epsilon) + 3*f_3*f_5/(20*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 167*f_5/(432*epsilon) + 7*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","9919":"19*f_3**2/(2880*epsilon) + f_3/(20736*epsilon) + 23*f_5/(864*epsilon) - pi**6/(34020*epsilon) + 1837/(311040*epsilon) + 67*pi**4/(518400*epsilon) + 67*f_3/(4320*epsilon**2) - 29*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 13/(6480*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","9920":"-5*f_3**2/(864*epsilon) - 24473*f_3/(622080*epsilon) + 1063*f_5/(25920*epsilon) - 17*pi**6/(3265920*epsilon) + 29*pi**4/(6220800*epsilon) + 7351/(373248*epsilon) + 13*f_3/(3456*epsilon**2) + f_5/(1080*epsilon**2) - 247/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9921":"155*f_3/(46656*epsilon) + 7*f_5/(12960*epsilon) - 4169/(559872*epsilon) - 77*pi**4/(4665600*epsilon) - 77*f_3/(38880*epsilon**2) + pi**4/(388800*epsilon**2) + 1801/(466560*epsilon**2) + f_3/(3240*epsilon**3) - 43/(38880*epsilon**3) + 1/(6480*epsilon**4)","9922":"103*f_3**2/(12960*epsilon) - pi**4*f_3/(25920*epsilon) + 1987*f_3/(25920*epsilon) - 415*f_5/(5184*epsilon) - 19*f_7/(864*epsilon) - 17*pi**4/(97200*epsilon) + 5*pi**6/(139968*epsilon) - f_3**2/(432*epsilon**2) - 17*f_3/(810*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","9923":"61*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 223*f_3/(17280*epsilon) - 1073*f_5/(25920*epsilon) - 641*f_7/(6912*epsilon) - 13*pi**6/(979776*epsilon) - 11*pi**4/(388800*epsilon) + 8219/(77760*epsilon) - 13*f_3**2/(1080*epsilon**2) - 17*f_3/(3240*epsilon**2) + 79*f_5/(648*epsilon**2) - 3229/(34560*epsilon**2) - pi**6/(40824*epsilon**2) + 11*pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) - f_5/(54*epsilon**3) + 11/(432*epsilon**3) - 1/(360*epsilon**4)","9924":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) + 19*f_3/(270*epsilon) + 7*f_5/(12*epsilon) - 1967*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","9925":"19*f_3**2/(90*epsilon) - 5*f_3*f_5/(9*epsilon) + 59*f_3/(360*epsilon) + 37*f_5/(108*epsilon) - pi**6/(6804*epsilon) - pi**4/(2160*epsilon) + 199/(3240*epsilon) - f_3/(18*epsilon**2) - f_5/(9*epsilon**2) + 13/(90*epsilon**2) - 2/(45*epsilon**3)","9926":"-f_3**2/(120*epsilon) + 22549*f_3/(622080*epsilon) - 37*f_5/(2160*epsilon) - pi**6/(120960*epsilon) - 269*pi**4/(6220800*epsilon) + 449/(746496*epsilon) + 631*f_3/(51840*epsilon**2) - f_5/(180*epsilon**2) - 18563/(1244160*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 67*f_3/(4320*epsilon**3) - 31/(3240*epsilon**3) + pi**4/(43200*epsilon**3) - 19*f_3/(360*epsilon**4) + 629/(8640*epsilon**4) - 13/(360*epsilon**5)","9927":"31*f_3**2/(120*epsilon) + f_3*f_5/(10*epsilon) + 281*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 257*f_5/(144*epsilon) - 6419*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","9928":"-f_3**2/(48*epsilon) + 7*f_3*f_5/(40*epsilon) + 89*f_3/(216*epsilon) - 9*f_3_5/(80*epsilon) + 365*f_5/(864*epsilon) - 1421*f_7/(1280*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) - 13/(432*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","9929":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","9930":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","9931":"-37*f_3/(51840*epsilon) - 37*f_5/(11520*epsilon) - 49/(1658880*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 53/(184320*epsilon**2) - 11*f_3/(2880*epsilon**3) - 23/(34560*epsilon**3) - 91/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","9932":"-227*f_3/(622080*epsilon) - 180823/(806215680*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) + 91/(349920*epsilon**2) - 3913/(16796160*epsilon**3) - 79/(155520*epsilon**4) + 41/(38880*epsilon**5) - 1/(1944*epsilon**6)","9933":"-221*f_3**2/(360*epsilon) + 3*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 119*f_3/(270*epsilon) + 9*f_3_5/(40*epsilon) - 43*f_5/(72*epsilon) + 4207*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","9934":"-911*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) + 13*pi**4/(2073600*epsilon) + 1150717/(268738560*epsilon) + 13*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 162623/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 4219/(1866240*epsilon**3) - 2521/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","9935":"f_3**2/(720*epsilon) - 19469*f_3/(3732480*epsilon) + 29*f_5/(12960*epsilon) - 1501/(1866240*epsilon) + 119*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) - 583*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(3110400*epsilon**2) + 16567/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 473/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","9936":"-f_3**2/(270*epsilon) + 2479*f_3/(373248*epsilon) - 89*f_5/(12960*epsilon) - 12901/(1119744*epsilon) - pi**4/(6220800*epsilon) + 31*pi**6/(3265920*epsilon) + 937*f_3/(155520*epsilon**2) + f_5/(135*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","9937":"47*f_3**2/(8640*epsilon) + 12023*f_3/(622080*epsilon) + 37*f_5/(10368*epsilon) - 8689/(373248*epsilon) - 127*pi**4/(6220800*epsilon) + pi**6/(408240*epsilon) - 1669*f_3/(51840*epsilon**2) - 31*f_5/(4320*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 2179/(155520*epsilon**2) + 53*f_3/(4320*epsilon**3) - 59/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9938":"-77*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 3677*f_3/(31104*epsilon) - 14279*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 341*pi**4/(1555200*epsilon) + 2335/(41472*epsilon) + 11*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 539*f_3/(12960*epsilon**2) + 77*f_5/(1296*epsilon**2) - 601/(17280*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 17/(1440*epsilon**3) - 1/(360*epsilon**4)","9939":"-13*f_3**2/(2880*epsilon) - 17147*f_3/(103680*epsilon) + 1397*f_5/(4320*epsilon) - 15893/(62208*epsilon) - 5*pi**4/(10368*epsilon) + 61*pi**6/(544320*epsilon) - 167*f_3/(3456*epsilon**2) + 119*f_5/(1440*epsilon**2) - 1931/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 151/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","9940":"13*f_3**2/(8640*epsilon) + 4417*f_3/(311040*epsilon) + 67*f_5/(1620*epsilon) - 170573/(2488320*epsilon) - pi**6/(653184*epsilon) + 133*pi**4/(3110400*epsilon) + 1057*f_3/(103680*epsilon**2) - f_5/(864*epsilon**2) - 6077/(829440*epsilon**2) - 47*pi**4/(1036800*epsilon**2) - 37*f_3/(1440*epsilon**3) + pi**4/(17280*epsilon**3) + 6233/(207360*epsilon**3) + f_3/(144*epsilon**4) - 67/(5760*epsilon**4) + 1/(480*epsilon**5)","9941":"-73*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 629*f_3/(2592*epsilon) - 23*f_5/(2592*epsilon) - 53*f_7/(480*epsilon) - 17*pi**6/(163296*epsilon) + 11*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 11*f_3/(216*epsilon**2) - 17*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","9942":"41*f_3/(38880*epsilon) - 1023709/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 40807/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1121/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","9943":"799*f_3/(34560*epsilon) + 79*f_5/(1440*epsilon) - 57413/(829440*epsilon) - 7*pi**4/(69120*epsilon) - 7*f_3/(192*epsilon**2) + pi**4/(9600*epsilon**2) + 823/(23040*epsilon**2) + f_3/(80*epsilon**3) - 1/(80*epsilon**3) + 1/(480*epsilon**4)","9944":"-49*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 11*f_5/(54*epsilon) + 7*f_7/(240*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","9945":"73*f_3**2/(12960*epsilon) - 2167*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2801*f_5/(25920*epsilon) - 281*f_7/(5760*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9946":"f_3**2/(320*epsilon) + 469*f_3/(622080*epsilon) - 19*f_5/(3456*epsilon) - pi**6/(272160*epsilon) - 121*pi**4/(6220800*epsilon) + 151079/(14929920*epsilon) - 121*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(34560*epsilon**2) + 4349/(414720*epsilon**2) - f_3/(288*epsilon**3) - 529/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","9947":"-13*f_3**2/(6480*epsilon) - 229*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) - 107*f_5/(12960*epsilon) + 359*f_7/(8640*epsilon) - pi**6/(34992*epsilon) + 151*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 151*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","9948":"-127*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 209*f_3/(2880*epsilon) - 769*f_5/(5184*epsilon) + 67*f_7/(2880*epsilon) - 359*pi**4/(777600*epsilon) - 113/(17280*epsilon) + 13*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 359*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","9949":"109*f_3**2/(2880*epsilon) - 8051*f_3/(69120*epsilon) + 617*f_5/(3456*epsilon) - 171853/(1658880*epsilon) - 113*pi**4/(691200*epsilon) + 5*pi**6/(217728*epsilon) - 1393*f_3/(17280*epsilon**2) - 113*f_5/(1440*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 12055/(82944*epsilon**2) + 41*f_3/(480*epsilon**3) - 919/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 13/(480*epsilon**4) - 1/(240*epsilon**5)","9950":"-1217*f_3/(34560*epsilon) + 7*f_5/(960*epsilon) - 23*pi**4/(345600*epsilon) + 22519/(829440*epsilon) - 23*f_3/(2880*epsilon**2) - 31/(13824*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(180*epsilon**3) + 1/(480*epsilon**4)","9951":"13*f_3**2/(17280*epsilon) - 95*f_3/(124416*epsilon) - 133*f_5/(6480*epsilon) - pi**6/(816480*epsilon) - pi**4/(86400*epsilon) + 9455/(373248*epsilon) - f_3/(720*epsilon**2) - 11*f_5/(8640*epsilon**2) + 1/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 5/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","9952":"17*f_3/(8640*epsilon) + 11*f_5/(8640*epsilon) - 87341/(44789760*epsilon) - 7*pi**4/(1036800*epsilon) + 19*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 23359/(14929920*epsilon**2) - f_3/(1440*epsilon**3) - 53/(124416*epsilon**3) - 137/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","9953":"-143*f_3/(34560*epsilon) - f_5/(2304*epsilon) - pi**4/(129600*epsilon) + 66901/(44789760*epsilon) + 17*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 22927/(14929920*epsilon**2) - f_3/(2880*epsilon**3) - 193/(622080*epsilon**3) - 173/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","9954":"803*f_3/(207360*epsilon) + 31*f_5/(17280*epsilon) - 80219/(22394880*epsilon) - 7*pi**4/(691200*epsilon) - 7*f_3/(5760*epsilon**2) - 9863/(3732480*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 1459/(1244160*epsilon**3) - 299/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","9955":"-5201*f_3/(207360*epsilon) - 5*f_5/(96*epsilon) + 49*f_7/(640*epsilon) - pi**6/(40320*epsilon) - 83*pi**4/(2073600*epsilon) + 36697/(4976640*epsilon) - 181*f_3/(17280*epsilon**2) + f_5/(60*epsilon**2) - 12361/(414720*epsilon**2) + 29*pi**4/(172800*epsilon**2) + 29*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 181/(34560*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(240*epsilon**5)","9956":"2*f_3**2/(81*epsilon) - 3587*f_3/(17280*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 2099*f_5/(12960*epsilon) + 59*f_7/(720*epsilon) - pi**6/(17496*epsilon) + 97*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 97*f_3/(2592*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","9957":"-11*f_3**2/(4320*epsilon) + 6367*f_3/(311040*epsilon) + 1037*f_5/(25920*epsilon) - 170573/(2488320*epsilon) - pi**6/(326592*epsilon) + 163*pi**4/(3110400*epsilon) + 1177*f_3/(103680*epsilon**2) - f_5/(432*epsilon**2) - 6077/(829440*epsilon**2) - 47*pi**4/(1036800*epsilon**2) - 37*f_3/(1440*epsilon**3) + pi**4/(17280*epsilon**3) + 6233/(207360*epsilon**3) + f_3/(144*epsilon**4) - 67/(5760*epsilon**4) + 1/(480*epsilon**5)","9958":"-11*f_3**2/(17280*epsilon) - 3187*f_3/(622080*epsilon) - 7*f_5/(10368*epsilon) - 1369/(1658880*epsilon) - pi**6/(3265920*epsilon) + 67*pi**4/(1555200*epsilon) + 67*f_3/(12960*epsilon**2) + f_5/(8640*epsilon**2) - 1313/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 143/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","9959":"-13*f_3**2/(1296*epsilon) - 3107*f_3/(17280*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 1739*f_5/(12960*epsilon) + 1093*f_7/(8640*epsilon) - pi**6/(17496*epsilon) + 97*pi**4/(311040*epsilon) - 7*f_3**2/(2160*epsilon**2) + 97*f_3/(2592*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","9960":"885377/(100776960*epsilon) + 23219/(13436928*epsilon**2) - 203939/(22394880*epsilon**3) + 2419/(373248*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","9961":"433*f_3/(311040*epsilon) + f_5/(3840*epsilon) - 755977/(268738560*epsilon) - pi**4/(51840*epsilon) - f_3/(432*epsilon**2) - 643/(1658880*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 553/(373248*epsilon**3) + 1207/(311040*epsilon**4) - 1/(120*epsilon**5) + 1/(216*epsilon**6)","9962":"37*f_3/(2160*epsilon) + 227*f_5/(8640*epsilon) - 32191/(622080*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - 133/(25920*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 1/(160*epsilon**3) - 1/(720*epsilon**4)","9963":"-28*f_3**2/(45*epsilon) + 287*f_3*f_5/(90*epsilon) - pi**4*f_3/(225*epsilon) - 24*f_3_5/(5*epsilon) + 119*f_7/(270*epsilon) + 5401*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","9964":"f_3**2/(15*epsilon) + 5653*f_3/(20736*epsilon) + 961*f_5/(2880*epsilon) - 49*f_7/(80*epsilon) - 57497/(497664*epsilon) - pi**6/(40320*epsilon) - 61*pi**4/(259200*epsilon) - 227*f_3/(8640*epsilon**2) - 11*f_5/(240*epsilon**2) + 11*pi**4/(43200*epsilon**2) + 25211/(414720*epsilon**2) + 11*f_3/(360*epsilon**3) - 1309/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 53/(2880*epsilon**4) - 1/(240*epsilon**5)","9965":"73*f_3**2/(240*epsilon) - 3*f_3*f_5/(5*epsilon) - 5143*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) + 73*f_5/(1440*epsilon) + 2009*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 583/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 59/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","9966":"-3*f_3**2/(40*epsilon) - 7*f_3*f_5/(5*epsilon) + pi**4*f_3/(200*epsilon) + 81*f_3_5/(40*epsilon) + 511*f_7/(1152*epsilon) - 16501*pi**8/(90720000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","9967":"-427*f_3**2/(1080*epsilon) + pi**4*f_3/(2700*epsilon) + 18823*f_3/(25920*epsilon) - 12713*f_5/(12960*epsilon) + 2981*f_7/(5760*epsilon) - 23*pi**4/(10368*epsilon) + 65*pi**6/(163296*epsilon) + f_3**2/(45*epsilon**2) - 115*f_3/(432*epsilon**2) + 65*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","9968":"-74405/(8957952*epsilon) - 575/(186624*epsilon**2) + 1283/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","9969":"-109*f_3**2/(17280*epsilon) + 23809*f_3/(1244160*epsilon) - 2401*f_5/(103680*epsilon) - 5*pi**6/(1306368*epsilon) + 227*pi**4/(12441600*epsilon) + 29639/(2985984*epsilon) + 169*f_3/(103680*epsilon**2) + 113*f_5/(8640*epsilon**2) - 14059/(1244160*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 41*f_3/(2880*epsilon**3) + pi**4/(28800*epsilon**3) + 73/(6912*epsilon**3) + f_3/(240*epsilon**4) - 1/(160*epsilon**4) + 1/(720*epsilon**5)","9970":"-11*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) + 71653/(268738560*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 8285/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3773/(1866240*epsilon**3) + 43/(62208*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","9971":"-13*f_3**2/(5760*epsilon) - 763*f_3/(622080*epsilon) - 7*f_5/(1152*epsilon) + pi**6/(362880*epsilon) + pi**4/(24300*epsilon) + 4381/(552960*epsilon) + 37*f_3/(12960*epsilon**2) + 7*f_5/(2880*epsilon**2) - 1853/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 47/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","9972":"343*f_3/(4320*epsilon) - 11*f_5/(144*epsilon) - 20923/(829440*epsilon) - pi**4/(86400*epsilon) - 3*f_3/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 55/(1536*epsilon**2) + f_3/(240*epsilon**3) + 191/(11520*epsilon**3) - 17/(1440*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","9973":"-41*f_3**2/(432*epsilon) - 5653*f_3/(25920*epsilon) + pi**4*f_3/(2160*epsilon) + 6353*f_5/(12960*epsilon) - 13*f_7/(160*epsilon) - 41*pi**6/(163296*epsilon) - 43*pi**4/(259200*epsilon) + 2251/(11520*epsilon) + f_3**2/(36*epsilon**2) + 59*f_3/(2160*epsilon**2) - 41*f_5/(216*epsilon**2) - 17/(1728*epsilon**2) + pi**4/(4320*epsilon**2) + pi**6/(13608*epsilon**2) + f_3/(36*epsilon**3) + f_5/(18*epsilon**3) - 11/(144*epsilon**3) + 1/(60*epsilon**4)","9974":"89*f_3/(69120*epsilon) + 287*f_5/(34560*epsilon) - 2352947/(268738560*epsilon) + 109*pi**4/(6220800*epsilon) + 109*f_3/(51840*epsilon**2) - 196513/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4853/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","9975":"-19*f_3**2/(960*epsilon) + 45011*f_3/(155520*epsilon) - 427*f_5/(1728*epsilon) - 108187/(933120*epsilon) - 107*pi**4/(3110400*epsilon) + pi**6/(45360*epsilon) - 2267*f_3/(25920*epsilon**2) + 23*f_5/(1440*epsilon**2) + pi**4/(10368*epsilon**2) + 69749/(1244160*epsilon**2) + 5*f_3/(432*epsilon**3) - 2023/(103680*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 59/(8640*epsilon**4) - 1/(720*epsilon**5)","9976":"-7*f_3**2/(135*epsilon) + pi**4*f_3/(5400*epsilon) + 7789*f_3/(12960*epsilon) - 809*f_5/(2592*epsilon) - 797*f_7/(5760*epsilon) - 47*pi**6/(163296*epsilon) + 163*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 163*f_3/(1080*epsilon**2) - 47*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","9977":"19*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 473*f_3/(25920*epsilon) + 29*f_5/(3240*epsilon) - 359*f_7/(2880*epsilon) - pi**4/(2592*epsilon) + 5*pi**6/(46656*epsilon) + f_3**2/(360*epsilon**2) - 5*f_3/(108*epsilon**2) + 35*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","9978":"503*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 1813/(1399680*epsilon) + 11*pi**4/(2073600*epsilon) + 11*f_3/(17280*epsilon**2) - 1763/(933120*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 427/(1244160*epsilon**3) - 179/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","9979":"-7*f_3/(5760*epsilon) + pi**4/(115200*epsilon) + 79361/(14929920*epsilon) + f_3/(960*epsilon**2) + 17/(77760*epsilon**2) - 31/(103680*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","9980":"624773/(134369280*epsilon) - 52657/(44789760*epsilon**2) + 1801/(746496*epsilon**3) - 913/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","9981":"-7*f_3/(3456*epsilon) + 25361/(14929920*epsilon) + 7*pi**4/(345600*epsilon) + 7*f_3/(2880*epsilon**2) - 7/(19440*epsilon**2) - 35/(20736*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","9982":"11*f_3**2/(576*epsilon) + 12983*f_3/(124416*epsilon) - 1663*f_5/(17280*epsilon) - 90487/(1866240*epsilon) - 799*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) - 763*f_3/(17280*epsilon**2) + 11*f_5/(480*epsilon**2) + pi**4/(20736*epsilon**2) + 1333/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 91/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","9983":"301*f_3**2/(1080*epsilon) - 5047*f_3/(25920*epsilon) + 11*pi**4*f_3/(10800*epsilon) - 1933*f_5/(3240*epsilon) + 211*f_7/(720*epsilon) - 409*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) - 2*f_3**2/(9*epsilon**2) + 13*f_3/(1080*epsilon**2) + 8*f_5/(27*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","9984":"-473*f_3**2/(2160*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 10193*f_3/(12960*epsilon) - 1459*f_5/(2592*epsilon) + 19*f_7/(1440*epsilon) - 25*pi**6/(163296*epsilon) + 43*pi**4/(25920*epsilon) + 2*f_3**2/(9*epsilon**2) - 71*f_3/(540*epsilon**2) - 29*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","9985":"5*f_3**2/(12*epsilon) - f_3*f_5/(2*epsilon) - 23729*f_3/(8640*epsilon) - 769*f_5/(720*epsilon) + 637*f_7/(160*epsilon) + pi**4/(86400*epsilon) + 8981/(25920*epsilon) + 341*f_3/(360*epsilon**2) + 3*f_5/(4*epsilon**2) - 147*f_7/(80*epsilon**2) - 137/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","9986":"31*f_3**2/(360*epsilon) - 10543*f_3/(103680*epsilon) - 11*f_5/(864*epsilon) - 4573/(62208*epsilon) + pi**6/(77760*epsilon) + 79*pi**4/(207360*epsilon) + 1009*f_3/(8640*epsilon**2) - 13*f_5/(90*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 59/(5184*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 59/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","9987":"-43*f_3**2/(2880*epsilon) + 5761*f_3/(103680*epsilon) - 377*f_5/(8640*epsilon) - 123797/(2488320*epsilon) - 7*pi**4/(129600*epsilon) + pi**6/(34020*epsilon) - 7*f_3/(1080*epsilon**2) + 29*f_5/(1440*epsilon**2) - 1331/(51840*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) - 101/(17280*epsilon**3) - f_3/(120*epsilon**4) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","9988":"-f_3**2/(1080*epsilon) - 1849*f_3/(5184*epsilon) + pi**4*f_3/(10800*epsilon) + 1091*f_5/(6480*epsilon) + 563*f_7/(2880*epsilon) - 11*pi**4/(10368*epsilon) + 19*pi**6/(81648*epsilon) + f_3**2/(180*epsilon**2) - 55*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","9989":"5*f_3**2/(10368*epsilon) - 1663*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - 10301/(11197440*epsilon) - pi**6/(9797760*epsilon) + 133*pi**4/(12441600*epsilon) + 133*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 89/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","9990":"109*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) + 17*pi**4/(12441600*epsilon) + 117815/(161243136*epsilon) + 13*f_3/(51840*epsilon**2) - 15797/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 11143/(11197440*epsilon**3) + 757/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","9991":"19*f_3**2/(8640*epsilon) - 1997*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 349*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","9992":"137*f_3/(1244160*epsilon) - f_5/(34560*epsilon) - 49*pi**4/(37324800*epsilon) + 251/(552960*epsilon) - 49*f_3/(311040*epsilon**2) - 8117/(13436928*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 11743/(22394880*epsilon**3) - 337/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","9993":"f_3**2/(25920*epsilon) + 2161*f_3/(1244160*epsilon) - 49*f_5/(23040*epsilon) - pi**6/(1959552*epsilon) - 6293/(22394880*epsilon) + 53*pi**4/(12441600*epsilon) + 47*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 10813/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7549/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","9994":"-11*f_3**2/(103680*epsilon) - 2609*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - pi**6/(19595520*epsilon) + 6569/(11197440*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 11/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","9995":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 43*f_3/(20736*epsilon) + 191*f_5/(155520*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 2911/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 331/(311040*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","9996":"-2284873/(7255941120*epsilon) + 377849/(2418647040*epsilon**2) - 85529/(201553920*epsilon**3) + 4001/(8398080*epsilon**4) - 307/(1399680*epsilon**5) + 1/(23328*epsilon**6)","9997":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","9998":"77*f_3**2/(103680*epsilon) + 2141*f_3/(3732480*epsilon) - 163*f_5/(103680*epsilon) - 17*pi**4/(1244160*epsilon) + 4793/(17915904*epsilon) + pi**6/(1224720*epsilon) - 67*f_3/(51840*epsilon**2) + 29*f_5/(51840*epsilon**2) + 2237/(3732480*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 11/(8640*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 11/(12960*epsilon**4) - 1/(4320*epsilon**5)","9999":"f_3**2/(12960*epsilon) + 241*f_3/(1244160*epsilon) - 101*f_5/(207360*epsilon) - 6823/(11197440*epsilon) - 17*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) - 56657/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7657/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","10000":"-707*f_3/(1866240*epsilon) - 13*f_5/(103680*epsilon) - 11*pi**4/(18662400*epsilon) + 41795/(53747712*epsilon) - 11*f_3/(155520*epsilon**2) + pi**4/(3110400*epsilon**2) + 80533/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 5459/(8957952*epsilon**3) - 23/(46080*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","10001":"-f_3**2/(720*epsilon) + pi**4*f_3/(194400*epsilon) + 167*f_3/(31104*epsilon) + 43*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 11*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 11*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","10002":"-f_3**2/(480*epsilon) - 539*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 89*f_5/(38880*epsilon) + 67*f_7/(17280*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(6480*epsilon**2) - 23*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10003":"-f_3**2/(1620*epsilon) - 1007*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 7*f_5/(19440*epsilon) + 61*f_7/(51840*epsilon) - 49*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) + f_3**2/(6480*epsilon**2) - 49*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10004":"19*f_3**2/(20736*epsilon) - 7921*f_3/(3732480*epsilon) + 319*f_5/(103680*epsilon) - 19*pi**4/(2073600*epsilon) - 1807/(2239488*epsilon) + pi**6/(19595520*epsilon) + 121*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 701/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","10005":"4278361/(7255941120*epsilon) + 535427/(1209323520*epsilon**2) - 401651/(403107840*epsilon**3) + 18919/(33592320*epsilon**4) - 89/(559872*epsilon**5) + 1/(46656*epsilon**6)","10006":"f_3**2/(69120*epsilon) - 1583*f_3/(7464960*epsilon) + 11*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) - 1613/(22394880*epsilon) + 11*pi**4/(12441600*epsilon) - 253*f_3/(1244160*epsilon**2) - f_5/(11520*epsilon**2) - 2093/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","10007":"f_3**2/(2880*epsilon) - 545*f_3/(373248*epsilon) - 35*f_5/(10368*epsilon) - 961/(2239488*epsilon) + 7*pi**4/(691200*epsilon) + pi**6/(544320*epsilon) + 7*f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 305/(373248*epsilon**2) - 5*f_3/(2592*epsilon**3) + 1/(5184*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","10008":"-19*f_3**2/(2880*epsilon) + 11531*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 61343/(11197440*epsilon) + 7*pi**4/(691200*epsilon) + pi**6/(544320*epsilon) + 7*f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 1093/(1866240*epsilon**2) - 5*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 23/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","10009":"f_3**2/(128*epsilon) + 3923*f_3/(622080*epsilon) - 59*f_5/(3456*epsilon) - pi**6/(544320*epsilon) + pi**4/(388800*epsilon) + 50995/(8957952*epsilon) + f_3/(3240*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(34560*epsilon**2) + 3131/(933120*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 527/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","10010":"13*f_3**2/(4320*epsilon) + 25147*f_3/(622080*epsilon) - 253*f_5/(6480*epsilon) - 31*pi**4/(248832*epsilon) - 1487/(373248*epsilon) + 23*pi**6/(3265920*epsilon) - 203*f_3/(17280*epsilon**2) + 11*f_5/(1080*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10011":"-f_3/(1920*epsilon) + 191*f_5/(34560*epsilon) - 148631/(44789760*epsilon) - 19*pi**4/(2073600*epsilon) + 17*f_3/(8640*epsilon**2) - pi**4/(115200*epsilon**2) - 3857/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 733/(622080*epsilon**3) + 43/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10012":"f_3**2/(320*epsilon) - 7469*f_3/(622080*epsilon) - 173*f_5/(17280*epsilon) - pi**6/(272160*epsilon) - 127*pi**4/(6220800*epsilon) + 79259/(2799360*epsilon) - 127*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(57600*epsilon**2) + 18133/(1866240*epsilon**2) - f_3/(480*epsilon**3) + 13/(38880*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 163/(12960*epsilon**4) + 1/(135*epsilon**5)","10013":"-241*f_3/(207360*epsilon) - 127*f_5/(17280*epsilon) - 83*pi**4/(2073600*epsilon) + 1730731/(134369280*epsilon) + f_3/(5760*epsilon**2) - 53153/(11197440*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 12271/(1866240*epsilon**3) + 149/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","10014":"307*f_3/(103680*epsilon) - f_5/(8640*epsilon) - 642133/(134369280*epsilon) + 7*pi**4/(345600*epsilon) + 7*f_3/(2880*epsilon**2) - 11713/(2799360*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2809/(933120*epsilon**3) + 109/(19440*epsilon**4) + 11/(1296*epsilon**5) - 1/(108*epsilon**6)","10015":"77*f_3/(41472*epsilon) - 7*f_5/(3840*epsilon) - 11*pi**4/(414720*epsilon) + 156769/(89579520*epsilon) - f_3/(34560*epsilon**2) - 1715/(746496*epsilon**2) + 13*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) - 697/(622080*epsilon**3) - 29/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","10016":"95*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 11867*f_3/(77760*epsilon) - 3835*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 331*pi**4/(777600*epsilon) + 947/(31104*epsilon) + 95*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 331*f_3/(6480*epsilon**2) + 95*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10017":"-29*f_3**2/(51840*epsilon) - 181*f_3/(124416*epsilon) + 647*f_5/(77760*epsilon) - pi**6/(612360*epsilon) + 763/(373248*epsilon) + 59*pi**4/(1866240*epsilon) + 59*f_3/(15552*epsilon**2) - 29*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 179/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10018":"103*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 317*f_3/(2880*epsilon) - 1901*f_5/(5184*epsilon) + 5207*f_7/(34560*epsilon) - 359*pi**4/(777600*epsilon) + 299/(17280*epsilon) + 103*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 359*f_3/(6480*epsilon**2) + 103*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 79/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10019":"-f_3**2/(5760*epsilon) + 9943*f_3/(622080*epsilon) - 77*f_5/(8640*epsilon) - 863761/(44789760*epsilon) + pi**6/(544320*epsilon) + 19*pi**4/(777600*epsilon) + 739*f_3/(103680*epsilon**2) + f_5/(960*epsilon**2) - 29203/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 7823/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","10020":"-266731/(67184640*epsilon) - 58111/(50388480*epsilon**2) + 39911/(7464960*epsilon**3) - 18227/(5598720*epsilon**4) + 49/(51840*epsilon**5) - 1/(7776*epsilon**6)","10021":"-307*f_3/(51840*epsilon) + f_5/(4320*epsilon) - pi**4/(57600*epsilon) + 1697/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(43200*epsilon**2) + 187/(51840*epsilon**2) + f_3/(360*epsilon**3) - 1/(1440*epsilon**3) - 1/(360*epsilon**4)","10022":"5*f_3**2/(1728*epsilon) + 701*f_3/(124416*epsilon) - 107*f_5/(10368*epsilon) - 79*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 6715/(2985984*epsilon) - 79*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 2513/(414720*epsilon**2) - f_3/(288*epsilon**3) - 97/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","10023":"-f_3/(4608*epsilon) - f_5/(1440*epsilon) + 121/(11197440*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 107/(933120*epsilon**2) - f_3/(720*epsilon**3) + 427/(1244160*epsilon**3) - 107/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","10024":"-143*f_3/(34560*epsilon) - f_5/(2304*epsilon) - pi**4/(129600*epsilon) + 66901/(44789760*epsilon) + 17*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 22927/(14929920*epsilon**2) - f_3/(2880*epsilon**3) - 193/(622080*epsilon**3) - 173/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10025":"-31*f_3/(20736*epsilon) - f_5/(1152*epsilon) - pi**4/(414720*epsilon) + 755/(13436928*epsilon) - f_3/(3456*epsilon**2) + 101683/(134369280*epsilon**2) - 721/(746496*epsilon**3) + 1099/(466560*epsilon**4) - 19/(8640*epsilon**5) + 1/(1296*epsilon**6)","10026":"227*f_3**2/(12960*epsilon) - 2027*f_3/(25920*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 551*f_5/(5184*epsilon) - 215*f_7/(3456*epsilon) + 61*pi**4/(777600*epsilon) + 121/(10368*epsilon) + 19*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) + 61*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 67/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10027":"113*f_3/(373248*epsilon) + f_5/(5184*epsilon) - 11357/(80621568*epsilon) - pi**4/(3732480*epsilon) - f_3/(31104*epsilon**2) - 30413/(806215680*epsilon**2) + 4837/(13436928*epsilon**3) - 589/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","10028":"467*f_3/(3732480*epsilon) + 19*f_5/(622080*epsilon) - 15349/(403107840*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 131081/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 607/(2099520*epsilon**3) - 497/(1866240*epsilon**4) + 7/(11664*epsilon**5) - 1/(3888*epsilon**6)","10029":"-11*f_3**2/(103680*epsilon) - 4949*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) + 757573/(268738560*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 12437/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 7303/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","10030":"5*f_3**2/(10368*epsilon) - 4919*f_3/(3732480*epsilon) - 149*f_5/(103680*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 25573/(8398080*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 3163/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3227/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","10031":"43*f_3**2/(17280*epsilon) + 6107*f_3/(622080*epsilon) - 121*f_5/(10368*epsilon) - pi**6/(204120*epsilon) + 17*pi**4/(777600*epsilon) + 50995/(8957952*epsilon) + 17*f_3/(6480*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 3131/(933120*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 527/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","10032":"23*f_3**2/(4320*epsilon) + 215*f_3/(41472*epsilon) - 613*f_5/(51840*epsilon) - 37*pi**4/(691200*epsilon) + 27367/(44789760*epsilon) + pi**6/(326592*epsilon) - 53*f_3/(5760*epsilon**2) + f_5/(432*epsilon**2) + 56269/(14929920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(480*epsilon**3) - 10319/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","10033":"-f_3**2/(640*epsilon) + 4931*f_3/(1244160*epsilon) + 131*f_5/(34560*epsilon) - 7019/(699840*epsilon) + 169*pi**4/(12441600*epsilon) + pi**6/(544320*epsilon) - f_3/(3840*epsilon**2) - 13*f_5/(2880*epsilon**2) - pi**4/(41472*epsilon**2) + 13081/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 2123/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","10034":"f_3**2/(1920*epsilon) - 967*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) - 9491/(14929920*epsilon) + 47*pi**4/(3110400*epsilon) + pi**6/(362880*epsilon) + 47*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(57600*epsilon**2) - 7/(12960*epsilon**2) - f_3/(480*epsilon**3) - 19/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","10035":"f_3**2/(17280*epsilon) + 3001*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(1088640*epsilon) + 1271/(4478976*epsilon) - 31*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 121/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","10036":"-13*f_3**2/(5760*epsilon) - 319*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) - 19427/(14929920*epsilon) + 83*pi**4/(3110400*epsilon) + pi**6/(362880*epsilon) + 83*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - 59/(25920*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 25/(20736*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","10037":"5*f_3**2/(1728*epsilon) - 2861*f_3/(622080*epsilon) + 71*f_5/(51840*epsilon) - pi**6/(1632960*epsilon) + 89*pi**4/(6220800*epsilon) + 5413/(1866240*epsilon) + 89*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(57600*epsilon**2) + 7/(17280*epsilon**2) - f_3/(480*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(216*epsilon**4) + 1/(180*epsilon**5)","10038":"-383*f_3/(576*epsilon) + 107*f_5/(144*epsilon) + 241/(9216*epsilon) + 359*f_3/(960*epsilon**2) - f_5/(3*epsilon**2) - 10591/(92160*epsilon**2) - f_3/(16*epsilon**3) + 59/(1024*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","10039":"f_3**2/(4320*epsilon) + 113*f_3/(19440*epsilon) - 2143*f_5/(51840*epsilon) - pi**6/(326592*epsilon) + 97*pi**4/(1555200*epsilon) + 552259/(22394880*epsilon) - 841*f_3/(25920*epsilon**2) + 5*f_5/(432*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 50159/(2488320*epsilon**2) + 67*f_3/(4320*epsilon**3) - 3097/(207360*epsilon**3) - 127/(17280*epsilon**4) + 47/(4320*epsilon**5) - 1/(270*epsilon**6)","10040":"23*f_3/(10368*epsilon) + 53*f_5/(2880*epsilon) - 1339079/(67184640*epsilon) + 13*pi**4/(129600*epsilon) + 13*f_3/(1080*epsilon**2) - 94037/(11197440*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 317/(46656*epsilon**3) - 511/(77760*epsilon**4) + 49/(1620*epsilon**5) - 1/(54*epsilon**6)","10041":"-49*f_3**2/(12960*epsilon) - 29*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 73*f_5/(12960*epsilon) + 61*f_7/(8640*epsilon) - 21091/(622080*epsilon) - 13*pi**4/(62208*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 65*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 107/(25920*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","10042":"89*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 61537/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) - 863/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 253/(1866240*epsilon**3) + 1021/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","10043":"f_3/(360*epsilon) - 10817/(1244160*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 661/(497664*epsilon**2) + 407/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","10044":"115*f_3**2/(432*epsilon) - 7*pi**4*f_3/(10800*epsilon) - 323*f_3/(12960*epsilon) + 853*f_5/(2592*epsilon) - 8*f_7/(15*epsilon) - 41*pi**6/(163296*epsilon) + 187*pi**4/(129600*epsilon) - 7*f_3**2/(180*epsilon**2) + 187*f_3/(1080*epsilon**2) - 41*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10045":"37*f_3**2/(960*epsilon) - 14083*f_3/(103680*epsilon) + 29*f_5/(288*epsilon) - 2887/(62208*epsilon) - 49*pi**4/(103680*epsilon) + pi**6/(10080*epsilon) - 49*f_3/(864*epsilon**2) + 37*f_5/(480*epsilon**2) - pi**4/(8640*epsilon**2) - 73/(12960*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10046":"-137*f_3**2/(12960*epsilon) - 1069*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 2581*f_5/(25920*epsilon) + 23*f_7/(8640*epsilon) - 7*pi**6/(139968*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 301*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10047":"5*f_3**2/(1728*epsilon) - 2723*f_3/(622080*epsilon) - 35*f_5/(10368*epsilon) - 241*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 221711/(14929920*epsilon) - 241*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 817/(82944*epsilon**2) - f_3/(288*epsilon**3) - 601/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","10048":"121*f_3**2/(51840*epsilon) - 9817*f_3/(1866240*epsilon) - 253*f_5/(77760*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(9797760*epsilon) + 176267/(22394880*epsilon) - 1903*f_3/(311040*epsilon**2) + 61*f_5/(25920*epsilon**2) + 871/(933120*epsilon**2) + 31*pi**4/(1036800*epsilon**2) + 89*f_3/(12960*epsilon**3) - 313/(51840*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 13/(3240*epsilon**4) - 1/(1080*epsilon**5)","10049":"-121*f_3**2/(17280*epsilon) - 7097*f_3/(622080*epsilon) + 523*f_5/(25920*epsilon) - 6691/(4976640*epsilon) + pi**6/(3265920*epsilon) + 109*pi**4/(3110400*epsilon) + 2587*f_3/(103680*epsilon**2) - 61*f_5/(8640*epsilon**2) - 3653/(248832*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1661/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","10050":"-13*f_3**2/(1152*epsilon) + 11287*f_3/(622080*epsilon) - 37*f_5/(4320*epsilon) - 6691/(4976640*epsilon) + pi**6/(544320*epsilon) + 79*pi**4/(3110400*epsilon) + 3187*f_3/(103680*epsilon**2) - 37*f_5/(2880*epsilon**2) - 3653/(248832*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1661/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","10051":"-109*f_3/(69120*epsilon) - 7*f_5/(103680*epsilon) - 915133/(806215680*epsilon) + pi**4/(373248*epsilon) + 5*f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 458867/(403107840*epsilon**2) - f_3/(25920*epsilon**3) + 20887/(8398080*epsilon**3) - 3833/(933120*epsilon**4) + 133/(58320*epsilon**5) - 1/(1944*epsilon**6)","10052":"29*f_3**2/(3456*epsilon) - 26993*f_3/(622080*epsilon) + 203*f_5/(25920*epsilon) - pi**6/(816480*epsilon) + 7*pi**4/(124416*epsilon) + 165077/(4976640*epsilon) + 3139*f_3/(103680*epsilon**2) + 49*f_5/(8640*epsilon**2) - 34969/(1244160*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 361/(20736*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","10053":"f_3**2/(180*epsilon) + 589*f_3/(3840*epsilon) - 857*f_5/(4320*epsilon) - pi**6/(54432*epsilon) + 11*pi**4/(115200*epsilon) + 10411/(414720*epsilon) + f_3/(160*epsilon**2) - f_5/(72*epsilon**2) - pi**4/(9600*epsilon**2) + 355/(13824*epsilon**2) + f_3/(120*epsilon**3) + 323/(46080*epsilon**3) - 53/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","10054":"19*f_3**2/(960*epsilon) - 19307*f_3/(103680*epsilon) + 299*f_5/(1440*epsilon) - 29*pi**4/(64800*epsilon) + pi**6/(90720*epsilon) + 12743/(311040*epsilon) - 763*f_3/(17280*epsilon**2) + f_5/(160*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 1729/(51840*epsilon**2) - 31*f_3/(720*epsilon**3) - 17/(2160*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","10055":"-23*f_3**2/(45*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 23*f_5/(27*epsilon) + 637*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10056":"-233*f_3**2/(2880*epsilon) + 2557*f_3/(51840*epsilon) - 233*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - 49*pi**4/(1036800*epsilon) - 1/(9720*epsilon) + pi**6/(38880*epsilon) - f_3/(384*epsilon**2) + 7*f_5/(1440*epsilon**2) - 529/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10057":"-1007*f_3/(207360*epsilon) - f_5/(1728*epsilon) + pi**4/(230400*epsilon) + 114599/(11197440*epsilon) + f_3/(1920*epsilon**2) + 4499/(933120*epsilon**2) - 11911/(2488320*epsilon**3) - 859/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","10058":"-599*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 961*f_3/(51840*epsilon) + 593*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 181*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10059":"f_3**2/(34560*epsilon) - 4573*f_3/(3732480*epsilon) + f_5/(270*epsilon) - 34487/(11197440*epsilon) - 7*pi**4/(691200*epsilon) + pi**6/(933120*epsilon) + 49*f_3/(622080*epsilon**2) + 13*f_5/(17280*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","10060":"81377/(53747712*epsilon) + 1981/(2799360*epsilon**2) - 23/(23040*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","10061":"289*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - 240937/(537477120*epsilon) - 11*pi**4/(12441600*epsilon) - 11*f_3/(103680*epsilon**2) - 130399/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6697/(11197440*epsilon**3) + 11/(7680*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10062":"f_3**2/(69120*epsilon) - 1583*f_3/(7464960*epsilon) + 11*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) - 1613/(22394880*epsilon) + 11*pi**4/(12441600*epsilon) - 253*f_3/(1244160*epsilon**2) - f_5/(11520*epsilon**2) - 2093/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","10063":"-43*f_3**2/(2880*epsilon) - 6479*f_3/(103680*epsilon) + 823*f_5/(8640*epsilon) - 123797/(2488320*epsilon) - 7*pi**4/(129600*epsilon) + pi**6/(34020*epsilon) - 7*f_3/(1080*epsilon**2) + 29*f_5/(1440*epsilon**2) - 1331/(51840*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) - 101/(17280*epsilon**3) - f_3/(120*epsilon**4) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","10064":"-3*f_3**2/(64*epsilon) - 955*f_3/(20736*epsilon) + 127*f_5/(960*epsilon) - 123797/(2488320*epsilon) + pi**4/(16200*epsilon) + pi**6/(90720*epsilon) + f_3/(135*epsilon**2) + f_5/(160*epsilon**2) - 1331/(51840*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) - 101/(17280*epsilon**3) - f_3/(120*epsilon**4) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","10065":"143*f_3**2/(2160*epsilon) - 919*f_3/(2592*epsilon) + pi**4*f_3/(2160*epsilon) + 271*f_5/(2592*epsilon) + 487*f_7/(2880*epsilon) - 11*pi**6/(163296*epsilon) - 17*pi**4/(129600*epsilon) + 4481/(25920*epsilon) + f_3**2/(36*epsilon**2) - 17*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 11/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","10066":"19*f_3/(103680*epsilon) - pi**4/(691200*epsilon) + 2663/(89579520*epsilon) - f_3/(5760*epsilon**2) + 1/(38880*epsilon**2) - 17/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","10067":"149*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(777600*epsilon) - 2789/(53747712*epsilon) - f_3/(6480*epsilon**2) + pi**4/(6220800*epsilon**2) + 4955/(53747712*epsilon**2) + f_3/(51840*epsilon**3) + 2003/(5598720*epsilon**3) + 13/(124416*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","10068":"f_3**2/(25920*epsilon) - 4247*f_3/(26873856*epsilon) - f_5/(466560*epsilon) - 7907/(201553920*epsilon) + pi**6/(26127360*epsilon) + 1067*pi**4/(1343692800*epsilon) + 407*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + pi**4/(111974400*epsilon**2) + 7861/(134369280*epsilon**2) - 139*f_3/(933120*epsilon**3) - pi**4/(9331200*epsilon**3) + 1109/(5598720*epsilon**3) + 19*f_3/(77760*epsilon**4) - 581/(933120*epsilon**4) + 13/(38880*epsilon**5)","10069":"f_3**2/(8640*epsilon) - pi**4*f_3/(388800*epsilon) + 233*f_3/(103680*epsilon) - 271*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 50777/(11197440*epsilon) - pi**6/(653184*epsilon) + 13*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 13*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 737/(311040*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(648*epsilon**3) - 37/(15552*epsilon**3) + 19/(6480*epsilon**4)","10070":"61*f_3**2/(51840*epsilon) - 15911*f_3/(11197440*epsilon) + 7*f_5/(3840*epsilon) - 13*pi**6/(9797760*epsilon) - 23*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 67*f_3/(62208*epsilon**2) - f_5/(960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","10071":"-f_3**2/(4320*epsilon) + 17189*f_3/(22394880*epsilon) - 7*f_5/(25920*epsilon) - pi**6/(4354560*epsilon) - 19*pi**4/(14929920*epsilon) + 19639/(134369280*epsilon) + 25*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - 10331/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 359/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","10072":"-19*f_3**2/(34560*epsilon) + 18593*f_3/(22394880*epsilon) - 7*f_5/(69120*epsilon) - 86957/(134369280*epsilon) + 13*pi**4/(74649600*epsilon) + pi**6/(6531840*epsilon) + 233*f_3/(622080*epsilon**2) + 7*f_5/(51840*epsilon**2) - 22859/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 413/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","10073":"-f_3**2/(480*epsilon) - 539*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 89*f_5/(38880*epsilon) + 67*f_7/(17280*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(6480*epsilon**2) - 23*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10074":"f_3**2/(25920*epsilon) + 173*f_3/(69120*epsilon) - f_5/(540*epsilon) - 58879/(67184640*epsilon) - pi**6/(1959552*epsilon) + pi**4/(172800*epsilon) + 37*f_3/(103680*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 12043/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 48611/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","10075":"-f_3**2/(720*epsilon) + pi**4*f_3/(194400*epsilon) + 167*f_3/(31104*epsilon) + 43*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 11*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 11*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","10076":"-287*f_3**2/(12960*epsilon) - 2779*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 1007*f_5/(8640*epsilon) - 13*f_7/(960*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10077":"-89*f_3/(311040*epsilon) - 10865/(17915904*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 373/(5598720*epsilon**2) + 941/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","10078":"-89*f_3/(311040*epsilon) - 10865/(17915904*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 373/(5598720*epsilon**2) + 941/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","10079":"-4493/(11197440*epsilon) + 143183/(268738560*epsilon**2) - 30413/(22394880*epsilon**3) + 277/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","10080":"-f_3**2/(1620*epsilon) - 1007*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 7*f_5/(19440*epsilon) + 61*f_7/(51840*epsilon) - 49*pi**4/(3110400*epsilon) + 5*pi**6/(979776*epsilon) + f_3**2/(6480*epsilon**2) - 49*f_3/(25920*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10081":"-11*f_3/(155520*epsilon) + 149/(13436928*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23/(3732480*epsilon**2) + 53/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","10082":"-11*f_3/(155520*epsilon) + 149/(13436928*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23/(3732480*epsilon**2) + 53/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","10083":"-113*f_3/(622080*epsilon) - 113/(1679616*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 221/(3732480*epsilon**2) + 13/(233280*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","10084":"59*f_3**2/(576*epsilon) - 8027*f_3/(51840*epsilon) - 5*f_5/(1728*epsilon) - 193*pi**4/(1036800*epsilon) + pi**6/(38880*epsilon) + 463/(4860*epsilon) + 31*f_3/(384*epsilon**2) + 7*f_5/(1440*epsilon**2) - 1009/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10085":"f_3/(34560*epsilon) - pi**4/(345600*epsilon) - 77/(746496*epsilon) - f_3/(2880*epsilon**2) - 571/(622080*epsilon**2) + 1/(5184*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","10086":"f_3**2/(320*epsilon) + 469*f_3/(622080*epsilon) - 19*f_5/(3456*epsilon) - pi**6/(272160*epsilon) - 121*pi**4/(6220800*epsilon) + 151079/(14929920*epsilon) - 121*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(34560*epsilon**2) + 4349/(414720*epsilon**2) - f_3/(288*epsilon**3) - 529/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","10087":"137*f_3**2/(3240*epsilon) - 173*f_3/(8640*epsilon) - pi**4*f_3/(8100*epsilon) - 247*f_5/(5184*epsilon) - 1121*f_7/(34560*epsilon) - 107*pi**4/(777600*epsilon) + 113/(5760*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 107*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 79/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10088":"77*f_3**2/(45*epsilon) + 19*f_3*f_5/(180*epsilon) - pi**4*f_3/(225*epsilon) + 6*f_3_5/(5*epsilon) - 1967*f_7/(540*epsilon) + 181*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","10089":"65*f_3**2/(432*epsilon) - pi**4*f_3/(2160*epsilon) + 6889*f_3/(25920*epsilon) - 11183*f_5/(12960*epsilon) + 15*f_7/(64*epsilon) - 61*pi**4/(51840*epsilon) + 47*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 61*f_3/(432*epsilon**2) + 47*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10090":"-f_3**2/(432*epsilon) - 9653*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 505*f_5/(1296*epsilon) - 79*f_7/(1440*epsilon) - 49*pi**4/(129600*epsilon) + 5*pi**6/(163296*epsilon) + 641/(8640*epsilon) - f_3**2/(90*epsilon**2) + 1421*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 437/(17280*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 1/(18*epsilon**3) + 1/(60*epsilon**4)","10091":"f_3**2/(90*epsilon) - 1289*f_3/(4320*epsilon) + 53*f_5/(108*epsilon) - pi**6/(6804*epsilon) - 317/(17280*epsilon) + 7*pi**4/(43200*epsilon) + 11*f_3/(180*epsilon**2) - f_5/(9*epsilon**2) + 17/(360*epsilon**2) - 1/(60*epsilon**3)","10092":"13*f_3**2/(2160*epsilon) - 1297*f_3/(5184*epsilon) + pi**4*f_3/(10800*epsilon) + 487*f_5/(1296*epsilon) + 521*f_7/(2880*epsilon) - 1807/(8640*epsilon) - 49*pi**4/(129600*epsilon) + 5*pi**6/(163296*epsilon) - f_3**2/(90*epsilon**2) + 1421*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 1877/(17280*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 1/(18*epsilon**3) + 1/(60*epsilon**4)","10093":"-31*f_3**2/(960*epsilon) - 551*f_3/(4320*epsilon) + pi**4*f_3/(9600*epsilon) + 3667*f_5/(17280*epsilon) + 37*f_7/(3456*epsilon) - 47*pi**6/(653184*epsilon) + 19*pi**4/(64800*epsilon) + f_3**2/(160*epsilon**2) + 19*f_3/(540*epsilon**2) - 47*f_5/(864*epsilon**2) - pi**4/(21600*epsilon**2) + pi**6/(108864*epsilon**2) - f_3/(180*epsilon**3) + f_5/(144*epsilon**3)","10094":"-7*f_3**2/(4320*epsilon) - 2351*f_3/(103680*epsilon) + 503*f_5/(51840*epsilon) - 31*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 411929/(26873856*epsilon) - 23*f_3/(4320*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(172800*epsilon**2) + 72497/(22394880*epsilon**2) + 11*f_3/(1440*epsilon**3) - 6773/(1492992*epsilon**3) - 2903/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","10095":"1643*f_3/(311040*epsilon) + 23*f_5/(17280*epsilon) - 1983637/(403107840*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 27049/(67184640*epsilon**2) - f_3/(4320*epsilon**3) - 130931/(22394880*epsilon**3) + 10799/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","10096":"-701*f_3/(414720*epsilon) + 7*f_5/(23040*epsilon) + pi**4/(165888*epsilon) + 48889/(59719680*epsilon) + 29*f_3/(207360*epsilon**2) - 1781/(2799360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + f_3/(8640*epsilon**3) + 1999/(3732480*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","10097":"-1807*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) + 11*pi**4/(22394880*epsilon) + 3913/(25194240*epsilon) + 11*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 34939/(537477120*epsilon**2) - f_3/(77760*epsilon**3) + 181/(16796160*epsilon**3) - 2471/(11197440*epsilon**4) + 17/(58320*epsilon**5) - 1/(7776*epsilon**6)","10098":"-f_3**2/(5184*epsilon) - 523*f_3/(3732480*epsilon) - 5*f_5/(10368*epsilon) - 161*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + 17*pi**6/(19595520*epsilon) - 161*f_3/(311040*epsilon**2) + 7*f_5/(12960*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","10099":"2467*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) - 1941587/(1612431360*epsilon) - 67*pi**4/(223948800*epsilon) - 67*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 17803/(26873856*epsilon**2) + f_3/(155520*epsilon**3) + 4279/(67184640*epsilon**3) - 737/(2799360*epsilon**4) + 17/(93312*epsilon**5) - 1/(19440*epsilon**6)","10100":"-f_3/(34560*epsilon) - 9953/(33592320*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 5107/(11197440*epsilon**2) + 7/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","10101":"-73*f_3/(6912*epsilon) - 73*f_5/(5760*epsilon) - pi**4/(69120*epsilon) + 3238357/(134369280*epsilon) - f_3/(288*epsilon**2) + pi**4/(172800*epsilon**2) + 78113/(22394880*epsilon**2) + 11*f_3/(1440*epsilon**3) - 35593/(7464960*epsilon**3) - 2903/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","10102":"103*f_3**2/(2880*epsilon) - 20639*f_3/(51840*epsilon) + 343*f_5/(1728*epsilon) - 13*pi**4/(41472*epsilon) + pi**6/(38880*epsilon) + 50/(243*epsilon) + 181*f_3/(1152*epsilon**2) + 7*f_5/(1440*epsilon**2) - 1063/(5760*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10103":"29*f_3**2/(3240*epsilon) - pi**4*f_3/(64800*epsilon) + 407*f_3/(3888*epsilon) - 2051*f_5/(9720*epsilon) + 11*f_7/(480*epsilon) - 5*pi**6/(61236*epsilon) + 313*pi**4/(777600*epsilon) + 17387/(155520*epsilon) - f_3**2/(1080*epsilon**2) - 293*f_3/(1620*epsilon**2) + 469*f_5/(1296*epsilon**2) - 3911/(25920*epsilon**2) - 11*pi**4/(64800*epsilon**2) + pi**6/(81648*epsilon**2) + 17*f_3/(270*epsilon**3) - 7*f_5/(54*epsilon**3) + 7/(108*epsilon**3) - 1/(90*epsilon**4)","10104":"7*f_3**2/(2880*epsilon) - 5663*f_3/(51840*epsilon) - 1499*f_5/(1728*epsilon) + 539*f_7/(640*epsilon) - pi**6/(34020*epsilon) - 37*pi**4/(1036800*epsilon) + 50/(243*epsilon) - 11*f_3/(1152*epsilon**2) + 307*f_5/(1440*epsilon**2) - 1063/(5760*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10105":"-209*f_3**2/(1080*epsilon) + 649*f_3*f_5/(1080*epsilon) - 4*f_3_5/(5*epsilon) + 379*f_5/(1296*epsilon) - 4823*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 5401*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","10106":"7*f_3**2/(135*epsilon) + 559*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) - 13*f_3_5/(20*epsilon) - 55*f_5/(216*epsilon) + 20839*f_7/(51840*epsilon) + pi**6/(13608*epsilon) + 7937*pi**8/(408240000*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","10107":"f_3**2/(1080*epsilon) - 7*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) + 289*f_5/(1296*epsilon) - 9023*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","10108":"f_3**2/(360*epsilon) - 61*f_3/(1440*epsilon) - 133*f_5/(1728*epsilon) - pi**4/(14400*epsilon) + pi**6/(54432*epsilon) + 51017/(414720*epsilon) + 139*f_3/(960*epsilon**2) - f_5/(36*epsilon**2) - 41117/(276480*epsilon**2) - f_3/(16*epsilon**3) + 2783/(46080*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","10109":"-173*f_3/(103680*epsilon) + 7*f_5/(3840*epsilon) - 36013/(89579520*epsilon) + pi**4/(129600*epsilon) + 77*f_3/(34560*epsilon**2) - 4451/(933120*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 23/(207360*epsilon**3) + 149/(34560*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","10110":"13*f_3**2/(17280*epsilon) - 73*f_3/(41472*epsilon) + 161*f_5/(51840*epsilon) - 7*pi**4/(373248*epsilon) - pi**6/(1088640*epsilon) + 16297/(14929920*epsilon) - 35*f_3/(15552*epsilon**2) - 7*f_5/(8640*epsilon**2) - 95/(93312*epsilon**2) + 23*pi**4/(1555200*epsilon**2) + 23*f_3/(12960*epsilon**3) - 613/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(1080*epsilon**5)","10111":"-271*f_3/(20736*epsilon) + 503*f_5/(34560*epsilon) - 40621/(89579520*epsilon) + pi**4/(518400*epsilon) + 53*f_3/(34560*epsilon**2) - 10243/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 119/(207360*epsilon**3) + 173/(34560*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","10112":"-11*f_3**2/(2880*epsilon) + 14771*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 7883/(11197440*epsilon) - pi**4/(691200*epsilon) + pi**6/(544320*epsilon) - f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 5629/(1866240*epsilon**2) - 5*f_3/(2592*epsilon**3) - 13/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","10113":"-31*f_3**2/(2880*epsilon) + 33779*f_3/(1866240*epsilon) - 35*f_5/(10368*epsilon) - 17*pi**4/(691200*epsilon) - 16793/(11197440*epsilon) + pi**6/(544320*epsilon) - 17*f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 1817/(373248*epsilon**2) - 5*f_3/(2592*epsilon**3) - 31/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 41/(12960*epsilon**4) + 1/(540*epsilon**5)","10114":"197*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 85*f_3/(3456*epsilon) - 391*f_5/(8640*epsilon) - 23*f_7/(8640*epsilon) - 1943/(124416*epsilon) + 47*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 47*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 13/(10368*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 11/(1440*epsilon**3) - 1/(360*epsilon**4)","10115":"21809/(56687040*epsilon) + 482669/(1209323520*epsilon**2) - 388043/(403107840*epsilon**3) + 18703/(33592320*epsilon**4) - 89/(559872*epsilon**5) + 1/(46656*epsilon**6)","10116":"-13*f_3**2/(25920*epsilon) - 1097*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 371*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10117":"-868115/(2176782336*epsilon) - 52439/(226748160*epsilon**2) + 188141/(403107840*epsilon**3) - 23267/(100776960*epsilon**4) + 497/(8398080*epsilon**5) - 1/(139968*epsilon**6)","10118":"f_3**2/(34560*epsilon) - 5093*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - pi**6/(3265920*epsilon) - 13*pi**4/(6220800*epsilon) + 464029/(268738560*epsilon) - 1171*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 17153/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 8383/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","10119":"-f_3**2/(207360*epsilon) + 83*f_3/(22394880*epsilon) - 73*f_5/(622080*epsilon) - 154699/(537477120*epsilon) + pi**6/(19595520*epsilon) + 17*pi**4/(27993600*epsilon) + 1217*f_3/(3732480*epsilon**2) + f_5/(34560*epsilon**2) - 15799/(67184640*epsilon**2) - 23*pi**4/(37324800*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 18581/(22394880*epsilon**3) + f_3/(6480*epsilon**4) - 247/(311040*epsilon**4) + 47/(155520*epsilon**5)","10120":"17*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 35*f_3/(31104*epsilon) + 181*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 17*pi**6/(1959552*epsilon) + 227/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","10121":"179*f_3**2/(1080*epsilon) - 8761*f_3/(12960*epsilon) + pi**4*f_3/(2700*epsilon) + 1775*f_5/(2592*epsilon) - 1037*f_7/(5760*epsilon) - 13*pi**6/(163296*epsilon) + 53*pi**4/(129600*epsilon) - 7*f_3**2/(36*epsilon**2) + 167*f_3/(270*epsilon**2) - 59*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","10122":"-25*f_3**2/(54*epsilon) + pi**4*f_3/(5400*epsilon) + 9085*f_3/(5184*epsilon) - 22357*f_5/(12960*epsilon) + 1849*f_7/(5760*epsilon) - 5*pi**6/(163296*epsilon) - 49*pi**4/(259200*epsilon) + f_3**2/(36*epsilon**2) - 887*f_3/(1080*epsilon**2) + 199*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10123":"-47*f_3**2/(288*epsilon) - 1859*f_3/(20736*epsilon) - 83*f_5/(1728*epsilon) + 49*f_7/(128*epsilon) - 21119/(311040*epsilon) + pi**6/(272160*epsilon) + 59*pi**4/(1036800*epsilon) - 47*f_3/(8640*epsilon**2) - 49*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 533/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + 23/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10124":"31*f_3**2/(103680*epsilon) - 5797*f_3/(3732480*epsilon) + f_5/(270*epsilon) - 17117/(11197440*epsilon) - 23*pi**4/(2073600*epsilon) + 11*pi**6/(19595520*epsilon) - 23*f_3/(622080*epsilon**2) + 19*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","10125":"-23*f_3**2/(25920*epsilon) - 169*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 101*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 59*pi**4/(3110400*epsilon) + 11*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(25920*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10126":"-13*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 149*f_3/(31104*epsilon) + 55*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + 23*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 23*f_3/(12960*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","10127":"-1103*f_3/(1866240*epsilon) - 23*f_5/(103680*epsilon) - 11*pi**4/(18662400*epsilon) + 553859/(806215680*epsilon) - 11*f_3/(155520*epsilon**2) - 47527/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 146543/(134369280*epsilon**3) - 3721/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","10128":"f_3**2/(960*epsilon) - 437*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10129":"-59*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2488320*epsilon) + 19/(107495424*epsilon) - f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 29873/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 3599/(11197440*epsilon**3) - 7/(207360*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10130":"5*f_3**2/(864*epsilon) - 77*f_3/(10368*epsilon) + 1441*f_5/(25920*epsilon) - 1703/(31104*epsilon) - pi**4/(28800*epsilon) + 11*pi**6/(816480*epsilon) - 5*f_3/(1728*epsilon**2) - 61*f_5/(1080*epsilon**2) + pi**4/(28800*epsilon**2) + 509/(8640*epsilon**2) + 4*f_3/(135*epsilon**3) - 37/(1620*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","10131":"-29*f_3/(3456*epsilon) - f_5/(160*epsilon) - pi**4/(207360*epsilon) + 12625/(839808*epsilon) + f_3/(3456*epsilon**2) - 9277/(22394880*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 40583/(7464960*epsilon**3) - 955/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","10132":"61*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 161*f_3/(2880*epsilon) - 65*f_5/(576*epsilon) - 23*f_7/(1920*epsilon) - 107*pi**4/(777600*epsilon) - 73/(17280*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10133":"-7*f_3/(8640*epsilon) + 10313/(14929920*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 61/(155520*epsilon**2) - 211/(103680*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","10134":"-43*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 889*f_3/(25920*epsilon) - 5*f_5/(576*epsilon) - 359*f_7/(8640*epsilon) - 191*pi**4/(777600*epsilon) + 25/(10368*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10135":"5*f_3**2/(1728*epsilon) - 871*f_3/(124416*epsilon) + 61*f_5/(10368*epsilon) - 49*pi**4/(6220800*epsilon) - 737/(995328*epsilon) - pi**6/(1632960*epsilon) - 49*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 245/(62208*epsilon**2) - f_3/(288*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","10136":"31*f_3**2/(1296*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 1055*f_3/(5184*epsilon) - 1427*f_5/(5184*epsilon) - 317*f_7/(17280*epsilon) - 271*pi**4/(777600*epsilon) + 37*pi**6/(489888*epsilon) - 11*f_3**2/(2160*epsilon**2) - 271*f_3/(6480*epsilon**2) + 37*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","10137":"-11*f_3**2/(864*epsilon) + 1607*f_3/(124416*epsilon) + 493*f_5/(25920*epsilon) - 367*pi**4/(6220800*epsilon) - 17*pi**6/(3265920*epsilon) - 1487/(373248*epsilon) - 67*f_3/(17280*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10138":"11*f_3/(6912*epsilon) - f_5/(1920*epsilon) - pi**4/(86400*epsilon) + 9679/(44789760*epsilon) + 29*f_3/(17280*epsilon**2) - 14369/(14929920*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 1057/(622080*epsilon**3) + 79/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10139":"11*f_3/(480*epsilon) + 59*f_5/(2880*epsilon) - 32191/(622080*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - 133/(25920*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 1/(160*epsilon**3) - 1/(720*epsilon**4)","10140":"-43*f_3**2/(1620*epsilon) - 623*f_3/(17280*epsilon) + pi**4*f_3/(8100*epsilon) + 737*f_5/(8640*epsilon) - 377*f_7/(34560*epsilon) - 25*pi**6/(979776*epsilon) + 31*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 31*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10141":"-f_3**2/(1440*epsilon) + 17*f_3/(120*epsilon) + 743*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 69947/(414720*epsilon) + pi**4/(14400*epsilon) + pi**6/(108864*epsilon) - 31*f_3/(576*epsilon**2) + f_5/(144*epsilon**2) + pi**4/(4800*epsilon**2) + 6761/(92160*epsilon**2) + f_3/(240*epsilon**3) - 97/(46080*epsilon**3) + 61/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","10142":"29*f_3**2/(3456*epsilon) - 8633*f_3/(622080*epsilon) - 697*f_5/(25920*epsilon) - pi**6/(816480*epsilon) + 7*pi**4/(124416*epsilon) + 165077/(4976640*epsilon) + 3139*f_3/(103680*epsilon**2) + 49*f_5/(8640*epsilon**2) - 34969/(1244160*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 361/(20736*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","10143":"-19*f_3**2/(8640*epsilon) - 110407*f_3/(5598720*epsilon) - 203*f_5/(51840*epsilon) + pi**6/(1632960*epsilon) + 85447/(16796160*epsilon) + 3907*pi**4/(55987200*epsilon) + 3907*f_3/(466560*epsilon**2) + 7*f_5/(12960*epsilon**2) - 623/(279936*epsilon**2) - 29*pi**4/(1555200*epsilon**2) - 29*f_3/(12960*epsilon**3) + pi**4/(388800*epsilon**3) + 5/(7776*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","10144":"f_3**2/(648*epsilon) - pi**4*f_3/(32400*epsilon) + 1141*f_3/(25920*epsilon) - 337*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) - 439/(51840*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 191*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 31/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10145":"-13*f_3**2/(17280*epsilon) + 259*f_3/(124416*epsilon) - 91*f_5/(25920*epsilon) - 1519/(1866240*epsilon) + pi**6/(1088640*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 71/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1944*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10146":"-3013*f_3/(207360*epsilon) + 17*f_5/(720*epsilon) - 67*pi**4/(2073600*epsilon) + 4316881/(268738560*epsilon) + 479*f_3/(17280*epsilon**2) - 18419/(559872*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 56419/(1866240*epsilon**3) - 2411/(155520*epsilon**4) + 17/(2592*epsilon**5) - 1/(540*epsilon**6)","10147":"-f_3**2/(1440*epsilon) - 14*f_3/(45*epsilon) - 1301*f_5/(4320*epsilon) + 49*f_7/(64*epsilon) - 29723/(414720*epsilon) + pi**4/(28800*epsilon) + pi**6/(108864*epsilon) - 19*f_3/(576*epsilon**2) + f_5/(144*epsilon**2) + pi**4/(4800*epsilon**2) + 4201/(92160*epsilon**2) + f_3/(240*epsilon**3) - 97/(46080*epsilon**3) + 61/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","10148":"-1067*f_3/(103680*epsilon) - 7*f_5/(5760*epsilon) + 19*pi**4/(1036800*epsilon) + 196909/(2488320*epsilon) + 19*f_3/(8640*epsilon**2) - 44417/(829440*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 131/(6912*epsilon**3) + 163/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10149":"-851*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) - 8951/(5598720*epsilon) + pi**4/(207360*epsilon) + f_3/(1728*epsilon**2) - 4229/(2985984*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 179/(19440*epsilon**3) - 1237/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","10150":"-31*f_3/(1440*epsilon) - 3709/(138240*epsilon) + 11*pi**4/(28800*epsilon) - 3*f_3/(80*epsilon**2) + 1307/(46080*epsilon**2) - 23/(2304*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","10151":"-61*f_3/(103680*epsilon) + pi**4/(345600*epsilon) + 1529/(1679616*epsilon) + f_3/(2880*epsilon**2) + 1967/(2239488*epsilon**2) - 83/(58320*epsilon**3) + 73/(77760*epsilon**4) - 1/(3240*epsilon**5)","10152":"97*f_3/(25920*epsilon) + 7*f_5/(4320*epsilon) - 12919/(3732480*epsilon) - 19*pi**4/(777600*epsilon) - 19*f_3/(6480*epsilon**2) + pi**4/(129600*epsilon**2) + 341/(103680*epsilon**2) + f_3/(1080*epsilon**3) - 47/(25920*epsilon**3) + 1/(2160*epsilon**4)","10153":"19*f_3/(3456*epsilon) - 1434071/(134369280*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) + 34037/(4478976*epsilon**2) - 2789/(622080*epsilon**3) + 319/(155520*epsilon**4) - 7/(12960*epsilon**5)","10154":"5*f_3**2/(10368*epsilon) - 4567*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 917/(2239488*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 41/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + 29/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10155":"-95*f_3/(10368*epsilon) + f_5/(384*epsilon) + 11*pi**4/(1036800*epsilon) + 244291/(44789760*epsilon) + 11*f_3/(3456*epsilon**2) - 43601/(14929920*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 23/(622080*epsilon**3) - 13/(20736*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10156":"31*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 581*f_3/(12960*epsilon) - 1867*f_5/(25920*epsilon) - 323*f_7/(34560*epsilon) - 1705/(124416*epsilon) - 31*pi**4/(388800*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 47*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 37/(17280*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 43/(4320*epsilon**3) - 1/(360*epsilon**4)","10157":"13*f_3**2/(17280*epsilon) - 2011*f_3/(622080*epsilon) + 203*f_5/(51840*epsilon) - 19*pi**4/(583200*epsilon) - pi**6/(1088640*epsilon) + 7393/(4976640*epsilon) - 25*f_3/(7776*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 887/(373248*epsilon**2) + 29*f_3/(12960*epsilon**3) - 7/(1440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(432*epsilon**4) - 1/(2160*epsilon**5)","10158":"67*f_3/(103680*epsilon) - 47*f_5/(11520*epsilon) + 50557/(44789760*epsilon) + pi**4/(76800*epsilon) + f_3/(288*epsilon**2) - 7309/(2985984*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 7*f_3/(2880*epsilon**3) + 347/(622080*epsilon**3) - 101/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10159":"f_3**2/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(54*epsilon) - 143*f_5/(1296*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","10160":"-989*f_3/(25920*epsilon) - 7*f_5/(1440*epsilon) - 485/(15552*epsilon) + pi**4/(16200*epsilon) + f_3/(135*epsilon**2) - pi**4/(43200*epsilon**2) + 923/(25920*epsilon**2) - f_3/(360*epsilon**3) - 1/(216*epsilon**3) + 1/(360*epsilon**4)","10161":"f_3**2/(180*epsilon) - 2819*f_3/(25920*epsilon) - 73*f_5/(8640*epsilon) + 49*f_7/(640*epsilon) - pi**6/(54432*epsilon) + 7417/(248832*epsilon) + 179*pi**4/(518400*epsilon) - 19*f_3/(1080*epsilon**2) + f_5/(36*epsilon**2) - 7*pi**4/(17280*epsilon**2) + 31729/(829440*epsilon**2) + 5*f_3/(144*epsilon**3) - 4099/(138240*epsilon**3) + 25/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","10162":"5183*f_3/(51840*epsilon) + 17*f_5/(192*epsilon) - 49*f_7/(640*epsilon) - 170149/(1244160*epsilon) + 11*pi**4/(518400*epsilon) - 41*f_3/(540*epsilon**2) - pi**4/(4320*epsilon**2) + 106369/(829440*epsilon**2) + f_3/(18*epsilon**3) - 7459/(138240*epsilon**3) + 173/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","10163":"-23*f_3**2/(17280*epsilon) - 1261*f_3/(622080*epsilon) - 1061*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(777600*epsilon) + 48121/(1866240*epsilon) - 169*f_3/(103680*epsilon**2) + f_5/(8640*epsilon**2) + pi**4/(345600*epsilon**2) + 703/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 19/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","10164":"f_3**2/(45*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 137*f_5/(1296*epsilon) - 49*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","10165":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 3019*f_3/(622080*epsilon) - 25*f_5/(3456*epsilon) + 7*f_7/(960*epsilon) - 57821/(7464960*epsilon) + 383*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 67*f_3/(5760*epsilon**2) - 965/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - 5*f_3/(864*epsilon**3) + 121/(17280*epsilon**3) - 7/(4320*epsilon**4)","10166":"-5*f_3**2/(10368*epsilon) - 2519*f_3/(3732480*epsilon) - 359*f_5/(311040*epsilon) - 31*pi**4/(2488320*epsilon) + pi**6/(9797760*epsilon) + 52855/(13436928*epsilon) - 31*f_3/(20736*epsilon**2) - f_5/(25920*epsilon**2) + 12121/(11197440*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 1081/(466560*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 103/(77760*epsilon**4) - 1/(3240*epsilon**5)","10167":"-f_3**2/(5760*epsilon) + 7823*f_3/(622080*epsilon) - 311*f_5/(8640*epsilon) - pi**6/(155520*epsilon) + 73*pi**4/(1555200*epsilon) + 48121/(1866240*epsilon) + 239*f_3/(103680*epsilon**2) - 13*f_5/(2880*epsilon**2) + pi**4/(345600*epsilon**2) + 703/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 19/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","10168":"61*f_3**2/(12960*epsilon) - 37*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) - f_5/(405*epsilon) + 323*f_7/(34560*epsilon) - 5*pi**6/(489888*epsilon) - 59*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) - 59*f_3/(12960*epsilon**2) - 5*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10169":"-f_3**2/(8640*epsilon) - 71*f_3/(11520*epsilon) - 221*f_5/(51840*epsilon) - 7*pi**4/(777600*epsilon) + pi**6/(653184*epsilon) + 158563/(26873856*epsilon) - 371*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(518400*epsilon**2) + 65339/(11197440*epsilon**2) + 11*f_3/(1080*epsilon**3) - 67457/(7464960*epsilon**3) + 373/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","10170":"-161*f_3**2/(12960*epsilon) - 95*f_3/(10368*epsilon) + pi**4*f_3/(8100*epsilon) + 239*f_5/(6480*epsilon) + 239*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 241*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10171":"f_3**2/(4320*epsilon) + 31*f_3/(23040*epsilon) + 761*f_5/(103680*epsilon) - 1374467/(268738560*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 145537/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4421/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","10172":"49*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 100865/(40310784*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) - 161239/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 1933/(5598720*epsilon**3) + 2051/(933120*epsilon**4) - 11/(2592*epsilon**5) + 1/(324*epsilon**6)","10173":"-127*f_3**2/(17280*epsilon) - 8441*f_3/(622080*epsilon) + 751*f_5/(25920*epsilon) - pi**6/(233280*epsilon) + 7*pi**4/(3110400*epsilon) + 1757/(1866240*epsilon) + 7*f_3/(25920*epsilon**2) - 31*f_5/(8640*epsilon**2) + 49/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","10174":"11*f_3**2/(1152*epsilon) + 17311*f_3/(622080*epsilon) - 169*f_5/(4320*epsilon) - 323*pi**4/(3110400*epsilon) - 12589/(1866240*epsilon) + pi**6/(90720*epsilon) - 323*f_3/(25920*epsilon**2) + 23*f_5/(2880*epsilon**2) + pi**4/(43200*epsilon**2) + 401/(77760*epsilon**2) + f_3/(360*epsilon**3) - 1/(432*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","10175":"-19*f_3**2/(5760*epsilon) + 1639*f_3/(622080*epsilon) + 67*f_5/(8640*epsilon) - 5551/(1866240*epsilon) - pi**6/(362880*epsilon) - 47*pi**4/(3110400*epsilon) - 47*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + pi**4/(43200*epsilon**2) + 59/(19440*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","10176":"-161*f_3/(248832*epsilon) - 23*f_5/(69120*epsilon) - pi**4/(1555200*epsilon) + 133909/(201553920*epsilon) - f_3/(12960*epsilon**2) - 2017/(17915904*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5435/(6718464*epsilon**3) - 947/(933120*epsilon**4) + 41/(77760*epsilon**5) - 1/(7776*epsilon**6)","10177":"2*f_3**2/(45*epsilon) - 19*f_3*f_5/(240*epsilon) + 37*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) + f_5/(24*epsilon) - 539*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","10178":"-11*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + 149*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 17*f_5/(864*epsilon) + 49*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","10179":"-f_3/(41472*epsilon) + f_5/(31104*epsilon) + pi**4/(6220800*epsilon) + 2563/(107495424*epsilon) + f_3/(51840*epsilon**2) - 5717/(268738560*epsilon**2) - 689/(16796160*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","10180":"-251*f_3/(22394880*epsilon) + f_5/(622080*epsilon) - 1717/(268738560*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - pi**4/(55987200*epsilon**2) + 971/(201553920*epsilon**2) - f_3/(466560*epsilon**3) + 9251/(403107840*epsilon**3) - 809/(11197440*epsilon**4) + 7/(103680*epsilon**5) - 1/(46656*epsilon**6)","10181":"5*f_3**2/(62208*epsilon) - 1447*f_3/(7464960*epsilon) - 257*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(223948800*epsilon) + 19991/(67184640*epsilon) + 49*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 8957/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 73/(699840*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","10182":"-f_3**2/(207360*epsilon) - 547*f_3/(14929920*epsilon) - 77*f_5/(1244160*epsilon) - 949/(17915904*epsilon) + 301*pi**4/(447897600*epsilon) + pi**6/(13063680*epsilon) + 301*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 4969/(89579520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 79/(933120*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 113/(622080*epsilon**4) + 7/(25920*epsilon**5)","10183":"5*f_3**2/(62208*epsilon) - 7*f_3/(2488320*epsilon) + 217*f_5/(1866240*epsilon) - 4847/(19906560*epsilon) - pi**6/(58786560*epsilon) + pi**4/(8957952*epsilon) + 5*f_3/(373248*epsilon**2) + f_5/(155520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 4723/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 511/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10184":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) - 371*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 13*f_5/(2880*epsilon) - 49*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 97*pi**4/(518400*epsilon) + 367/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 299*f_3/(8640*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - pi**4/(86400*epsilon**2) + 203/(25920*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","10185":"5*f_3**2/(62208*epsilon) - 19*f_3/(1492992*epsilon) - 29*f_5/(1866240*epsilon) - 703/(8957952*epsilon) - pi**6/(58786560*epsilon) + pi**4/(223948800*epsilon) + 65*f_3/(373248*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 1213/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 43/(373248*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","10186":"5*f_3**2/(62208*epsilon) - 1447*f_3/(7464960*epsilon) - 257*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(223948800*epsilon) + 19991/(67184640*epsilon) + 49*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 8957/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 73/(699840*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","10187":"-221*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - pi**4/(24883200*epsilon) + 5689/(59719680*epsilon) - f_3/(207360*epsilon**2) - 77/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5143/(89579520*epsilon**3) - 61/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10188":"13*f_3**2/(103680*epsilon) - 473*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) - 17*pi**4/(223948800*epsilon) + 1099/(59719680*epsilon) - 17*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 11023/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 7/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10189":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10190":"47*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 1/(87480*epsilon) - 13*f_3/(622080*epsilon**2) - 193/(268738560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 2447/(134369280*epsilon**3) + 161/(1244160*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10191":"-1951/(89579520*epsilon) - 1181/(16796160*epsilon**2) + 2723/(268738560*epsilon**3) + 551/(4478976*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10192":"-359*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 118907/(1074954240*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 49817/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 8681/(67184640*epsilon**3) - 1399/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","10193":"-239*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 28489/(358318080*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 23969/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 3641/(67184640*epsilon**3) - 943/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","10194":"59/(179159040*epsilon) + 2093/(22394880*epsilon**2) + 1553/(89579520*epsilon**3) - 473/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10195":"f_3/(1244160*epsilon) + pi**4/(12441600*epsilon) + 9019/(537477120*epsilon) + f_3/(103680*epsilon**2) - 31/(1399680*epsilon**2) - 3481/(33592320*epsilon**3) + 19/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10196":"-31*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 89/(29859840*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 3979/(44789760*epsilon**2) + f_3/(51840*epsilon**3) + 2201/(89579520*epsilon**3) - 497/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10197":"29*f_3/(414720*epsilon) + 7*f_5/(138240*epsilon) - 18167/(358318080*epsilon) - pi**4/(4147200*epsilon) + 23*f_3/(414720*epsilon**2) - 1399/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 37/(2488320*epsilon**3) + 127/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10198":"-f_3/(34560*epsilon) + f_5/(46080*epsilon) - pi**4/(2073600*epsilon) + 2243/(119439360*epsilon) + 11*f_3/(414720*epsilon**2) - 113/(8957952*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 23/(829440*epsilon**3) + 11/(746496*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10199":"-1199*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 3798269/(43535646720*epsilon) - pi**4/(27993600*epsilon) - 17*f_3/(1244160*epsilon**2) - pi**4/(111974400*epsilon**2) + 1067/(1451188224*epsilon**2) + 7*f_3/(466560*epsilon**3) + 3101/(50388480*epsilon**3) - 6761/(100776960*epsilon**4) + 1/(29160*epsilon**5) - 1/(139968*epsilon**6)","10200":"83*f_3/(2799360*epsilon) - 2210063/(43535646720*epsilon) - pi**4/(5598720*epsilon) - 29*f_3/(1866240*epsilon**2) + 18289/(3627970560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 26387/(604661760*epsilon**3) - 257/(5038848*epsilon**4) + 113/(4199040*epsilon**5) - 1/(174960*epsilon**6)","10201":"-1083733/(17414258688*epsilon) - 192539/(14511882240*epsilon**2) + 5033/(100776960*epsilon**3) - 7697/(201553920*epsilon**4) + 1/(58320*epsilon**5) - 1/(279936*epsilon**6)","10202":"-301*f_3/(67184640*epsilon) - 7*f_5/(1866240*epsilon) - 47*pi**4/(671846400*epsilon) + 72251/(8707129344*epsilon) - 7*f_3/(2799360*epsilon**2) - 119141/(3627970560*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 34271/(604661760*epsilon**3) - 1339/(25194240*epsilon**4) + 113/(4199040*epsilon**5) - 1/(174960*epsilon**6)","10203":"2869*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 625249/(17414258688*epsilon) - 73*pi**4/(1343692800*epsilon) - 73*f_3/(11197440*epsilon**2) - 12743/(7255941120*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 38051/(1209323520*epsilon**3) - 1429/(50388480*epsilon**4) + 113/(8398080*epsilon**5) - 1/(349920*epsilon**6)","10204":"6727/(2176782336*epsilon) - 38563/(5804752896*epsilon**2) + 1213/(60466176*epsilon**3) - 1259/(40310784*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","10205":"71041/(87071293440*epsilon) - 169613/(7255941120*epsilon**2) + 9187/(241864704*epsilon**3) - 1483/(50388480*epsilon**4) + 113/(8398080*epsilon**5) - 1/(349920*epsilon**6)","10206":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10207":"-f_3/(34992*epsilon) - f_5/(311040*epsilon) - pi**4/(13996800*epsilon) + 82933/(1612431360*epsilon) + 13*f_3/(622080*epsilon**2) - 24521/(537477120*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 10993/(201553920*epsilon**3) - 233/(3732480*epsilon**4) + 17/(466560*epsilon**5) - 1/(116640*epsilon**6)","10208":"-251*f_3/(22394880*epsilon) + f_5/(622080*epsilon) - 1717/(268738560*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - pi**4/(55987200*epsilon**2) + 971/(201553920*epsilon**2) - f_3/(466560*epsilon**3) + 9251/(403107840*epsilon**3) - 809/(11197440*epsilon**4) + 7/(103680*epsilon**5) - 1/(46656*epsilon**6)","10209":"677*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - pi**4/(33592320*epsilon) + 451/(272097792*epsilon) - f_3/(279936*epsilon**2) - 4967/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 3527/(151165440*epsilon**3) - 5611/(100776960*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","10210":"-49*f_3/(933120*epsilon) + pi**4/(2332800*epsilon) + 1650287/(14511882240*epsilon) + 17*f_3/(622080*epsilon**2) - 68467/(1209323520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 8363/(201553920*epsilon**3) + 751/(8398080*epsilon**4) - 89/(1399680*epsilon**5) + 1/(58320*epsilon**6)","10211":"779*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(22394880*epsilon) + 796403/(7255941120*epsilon) + 25*f_3/(746496*epsilon**2) - 6001/(2418647040*epsilon**2) + pi**4/(37324800*epsilon**2) - 7*f_3/(155520*epsilon**3) - 9977/(100776960*epsilon**3) + 4481/(33592320*epsilon**4) - 59/(699840*epsilon**5) + 1/(46656*epsilon**6)","10212":"249313/(2902376448*epsilon) + 131897/(4837294080*epsilon**2) - 19481/(201553920*epsilon**3) + 5417/(67184640*epsilon**4) - 59/(1399680*epsilon**5) + 1/(93312*epsilon**6)","10213":"-2137*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) + 61*pi**4/(447897600*epsilon) + 2712701/(29023764480*epsilon) + 61*f_3/(3732480*epsilon**2) - 86683/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 16571/(403107840*epsilon**3) + 179/(3359232*epsilon**4) - 89/(2799360*epsilon**5) + 1/(116640*epsilon**6)","10214":"f_5/(46080*epsilon) - 23*pi**4/(24883200*epsilon) + 1817/(29859840*epsilon) - 4631/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1003/(22394880*epsilon**3) - 13/(82944*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10215":"f_3/(103680*epsilon) + f_5/(46080*epsilon) - 23*pi**4/(24883200*epsilon) + 3719/(89579520*epsilon) - 307/(35831808*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 571/(22394880*epsilon**3) - 19/(138240*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10216":"-239*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 28489/(358318080*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 23969/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 3641/(67184640*epsilon**3) - 943/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","10217":"-31*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 89/(29859840*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 3979/(44789760*epsilon**2) + f_3/(51840*epsilon**3) + 2201/(89579520*epsilon**3) - 497/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10218":"1879/(179159040*epsilon) + 101/(1399680*epsilon**2) + 1/(46080*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10219":"-107*f_3/(2488320*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 155/(35831808*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 1667/(22394880*epsilon**2) + f_3/(51840*epsilon**3) - 823/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10220":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10221":"2383/(179159040*epsilon) + 35/(559872*epsilon**2) + 17/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10222":"-f_3/(13824*epsilon) + pi**4/(2073600*epsilon) + 737/(8957952*epsilon) + f_3/(17280*epsilon**2) + 1/(2239488*epsilon**2) - 13/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","10223":"-f_3/(13824*epsilon) + pi**4/(4147200*epsilon) + 28663/(179159040*epsilon) + f_3/(34560*epsilon**2) + 161/(5598720*epsilon**2) + 7/(138240*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10224":"-f_3/(11520*epsilon) + pi**4/(1036800*epsilon) + 5719/(44789760*epsilon) + f_3/(8640*epsilon**2) - 53/(2239488*epsilon**2) - 11/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","10225":"-5*f_3**2/(62208*epsilon) - 463*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(58786560*epsilon) + 859/(7464960*epsilon) - 11*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) - 191/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10226":"-5*f_3**2/(62208*epsilon) + 217*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 31*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 1819/(22394880*epsilon) - 31*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10227":"-13*f_3**2/(103680*epsilon) + 209*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 11*pi**4/(44789760*epsilon) - 121/(22394880*epsilon) + pi**6/(9797760*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10228":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","10229":"-5*f_3**2/(62208*epsilon) - 559*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 19/(497664*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(58786560*epsilon) - 11*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) - 119/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10230":"29*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 4457/(179159040*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 199/(11197440*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 235/(8957952*epsilon**3) - 281/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","10231":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10232":"-f_3/(82944*epsilon) - f_5/(46080*epsilon) - 12493/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 5861/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1051/(22394880*epsilon**3) - 53/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10233":"-5*f_3**2/(62208*epsilon) + 673*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 733/(22394880*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 179/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10234":"71*f_3/(1244160*epsilon) - f_5/(6912*epsilon) + 4007/(179159040*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(622080*epsilon**2) + 2119/(44789760*epsilon**2) - f_3/(5184*epsilon**3) + 235/(2239488*epsilon**3) + 71/(311040*epsilon**4) + 1/(2880*epsilon**5) - 1/(1296*epsilon**6)","10235":"-f_3**2/(11520*epsilon) - 847*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(9797760*epsilon) + 7877/(22394880*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 203/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10236":"-f_3**2/(31104*epsilon) + 61*f_3/(1492992*epsilon) - 59*f_5/(233280*epsilon) - 11*pi**4/(44789760*epsilon) + 403/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 11*f_3/(373248*epsilon**2) + 7*f_5/(77760*epsilon**2) - 407/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10237":"-647*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 351413/(7255941120*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - pi**4/(37324800*epsilon**2) + 44099/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 311/(12597120*epsilon**3) + 3463/(33592320*epsilon**4) - 41/(349920*epsilon**5) + 1/(23328*epsilon**6)","10238":"77*f_3/(311040*epsilon) - 5321/(22394880*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 79/(622080*epsilon**2) + 1/(10368*epsilon**3) - 1/(12960*epsilon**4)","10239":"163*f_3/(3732480*epsilon) - 1201271/(14511882240*epsilon) - 13*pi**4/(37324800*epsilon) - 13*f_3/(311040*epsilon**2) - 73/(37791360*epsilon**2) + 5533/(100776960*epsilon**3) + 29/(524880*epsilon**4) - 119/(699840*epsilon**5) + 1/(11664*epsilon**6)","10240":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","10241":"77*f_3/(4478976*epsilon) + 7*f_5/(622080*epsilon) + 7*pi**4/(44789760*epsilon) + 670889/(14511882240*epsilon) - f_3/(186624*epsilon**2) - 60097/(1209323520*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 5447/(201553920*epsilon**3) + 697/(8398080*epsilon**4) - 89/(1399680*epsilon**5) + 1/(58320*epsilon**6)","10242":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10243":"1480583/(29023764480*epsilon) - 82201/(2418647040*epsilon**2) - 2731/(80621568*epsilon**3) + 841/(16796160*epsilon**4) - 89/(2799360*epsilon**5) + 1/(116640*epsilon**6)","10244":"-647*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 351413/(7255941120*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - pi**4/(37324800*epsilon**2) + 44099/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 311/(12597120*epsilon**3) + 3463/(33592320*epsilon**4) - 41/(349920*epsilon**5) + 1/(23328*epsilon**6)","10245":"163*f_3/(3732480*epsilon) - 1201271/(14511882240*epsilon) - 13*pi**4/(37324800*epsilon) - 13*f_3/(311040*epsilon**2) - 73/(37791360*epsilon**2) + 5533/(100776960*epsilon**3) + 29/(524880*epsilon**4) - 119/(699840*epsilon**5) + 1/(11664*epsilon**6)","10246":"-277*f_3**2/(12960*epsilon) - 3689*f_3/(31104*epsilon) + pi**4*f_3/(12960*epsilon) + 12803*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 11*pi**6/(139968*epsilon) + 497*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 497*f_3/(12960*epsilon**2) - 77*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10247":"-433*f_3**2/(12960*epsilon) - 10069*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 9083*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 65*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 377*f_3/(12960*epsilon**2) - 65*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10248":"253*f_3**2/(12960*epsilon) - 4141*f_3/(77760*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 953*f_5/(15552*epsilon) - 317*f_7/(8640*epsilon) + pi**4/(155520*epsilon) + 2743/(155520*epsilon) + 23*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) + f_3/(1296*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 71/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","10249":"11*f_3**2/(12960*epsilon) - 25957*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 15833*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 83*pi**6/(979776*epsilon) + 617*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 617*f_3/(12960*epsilon**2) - 83*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","10250":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) - 371*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 13*f_5/(2880*epsilon) - 49*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 97*pi**4/(518400*epsilon) + 367/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 299*f_3/(8640*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - pi**4/(86400*epsilon**2) + 203/(25920*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","10251":"-615707/(14511882240*epsilon) + 99323/(9674588160*epsilon**2) - 179/(6298560*epsilon**3) + 4147/(67184640*epsilon**4) - 41/(699840*epsilon**5) + 1/(46656*epsilon**6)","10252":"-647*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 351413/(7255941120*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - pi**4/(37324800*epsilon**2) + 44099/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 311/(12597120*epsilon**3) + 3463/(33592320*epsilon**4) - 41/(349920*epsilon**5) + 1/(23328*epsilon**6)","10253":"1807*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 2037749/(29023764480*epsilon) - 11*pi**4/(89579520*epsilon) - 11*f_3/(746496*epsilon**2) - 23029/(1209323520*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 2887/(201553920*epsilon**3) + 403/(8398080*epsilon**4) - 119/(1399680*epsilon**5) + 1/(23328*epsilon**6)","10254":"163*f_3/(3732480*epsilon) - 1201271/(14511882240*epsilon) - 13*pi**4/(37324800*epsilon) - 13*f_3/(311040*epsilon**2) - 73/(37791360*epsilon**2) + 5533/(100776960*epsilon**3) + 29/(524880*epsilon**4) - 119/(699840*epsilon**5) + 1/(11664*epsilon**6)","10255":"-359*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 118907/(1074954240*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 49817/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 8681/(67184640*epsilon**3) - 1399/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","10256":"-13*f_3/(1244160*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(4976640*epsilon) + 1349/(89579520*epsilon) + f_3/(11520*epsilon**2) - pi**4/(4147200*epsilon**2) + 53/(35831808*epsilon**2) - f_3/(34560*epsilon**3) + 571/(22394880*epsilon**3) - 19/(138240*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10257":"59/(179159040*epsilon) + 2093/(22394880*epsilon**2) + 1553/(89579520*epsilon**3) - 473/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10258":"-71*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) - 20453/(179159040*epsilon) + pi**4/(4147200*epsilon) + f_3/(6912*epsilon**2) - pi**4/(1036800*epsilon**2) - 67/(2985984*epsilon**2) - f_3/(8640*epsilon**3) + 67/(11197440*epsilon**3) + 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10259":"f_3/(1244160*epsilon) + pi**4/(12441600*epsilon) + 9019/(537477120*epsilon) + f_3/(103680*epsilon**2) - 31/(1399680*epsilon**2) - 3481/(33592320*epsilon**3) + 19/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10260":"29*f_3/(414720*epsilon) + 7*f_5/(138240*epsilon) - 18167/(358318080*epsilon) - pi**4/(4147200*epsilon) + 23*f_3/(414720*epsilon**2) - 1399/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 37/(2488320*epsilon**3) + 127/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10261":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10262":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10263":"-7*f_3**2/(20736*epsilon) + 9863*f_3/(3732480*epsilon) + 23*f_5/(34560*epsilon) - 17*pi**6/(9797760*epsilon) - 17117/(11197440*epsilon) + pi**4/(691200*epsilon) + 913*f_3/(622080*epsilon**2) - 71*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","10264":"277*f_3/(414720*epsilon) + f_5/(10368*epsilon) - 45569/(44789760*epsilon) - pi**4/(2488320*epsilon) - f_3/(20736*epsilon**2) - 13727/(14929920*epsilon**2) + 10171/(14929920*epsilon**3) + 65/(82944*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","10265":"-19*f_3**2/(17280*epsilon) + 1357*f_3/(2239488*epsilon) - 91*f_5/(103680*epsilon) - 5903/(33592320*epsilon) + pi**6/(3265920*epsilon) + 181*pi**4/(37324800*epsilon) + 181*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) + 1/(186624*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","10266":"49*f_3/(34560*epsilon) + f_5/(5760*epsilon) - 57685/(26873856*epsilon) + 11*pi**4/(3110400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(518400*epsilon**2) - 593/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 8167/(8957952*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","10267":"229*f_3/(311040*epsilon) + 61*f_5/(34560*epsilon) - 28357/(11197440*epsilon) + pi**4/(388800*epsilon) + 17*f_3/(17280*epsilon**2) - 107903/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 12301/(5598720*epsilon**3) - 253/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","10268":"-151*f_3**2/(2160*epsilon) - 11*pi**4*f_3/(21600*epsilon) - 787*f_3/(25920*epsilon) + 59*f_5/(3240*epsilon) + 27*f_7/(320*epsilon) - 11*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","10269":"43*f_3/(1080*epsilon) + f_5/(96*epsilon) - 561719/(33592320*epsilon) + 7*pi**4/(129600*epsilon) - 173*f_3/(4320*epsilon**2) - pi**4/(28800*epsilon**2) + 82601/(11197440*epsilon**2) + f_3/(60*epsilon**3) + 18347/(1866240*epsilon**3) - 1729/(155520*epsilon**4) + 61/(12960*epsilon**5) - 1/(1080*epsilon**6)","10270":"-6151*f_3/(622080*epsilon) - 31*f_5/(6480*epsilon) + pi**4/(77760*epsilon) + 11040511/(806215680*epsilon) + 617*f_3/(51840*epsilon**2) - 796073/(67184640*epsilon**2) - pi**4/(129600*epsilon**2) - 19*f_3/(4320*epsilon**3) + 18787/(5598720*epsilon**3) + 691/(466560*epsilon**4) - 53/(38880*epsilon**5) + 1/(3240*epsilon**6)","10271":"-311*f_3/(10368*epsilon) - 113*f_5/(8640*epsilon) - 103*pi**4/(3110400*epsilon) + 1560029/(33592320*epsilon) - 521*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 54659/(4478976*epsilon**2) + 107*f_3/(4320*epsilon**3) - 27703/(933120*epsilon**3) - 139/(77760*epsilon**4) + 83/(6480*epsilon**5) - 1/(216*epsilon**6)","10272":"1577*f_3/(34560*epsilon) + 113*f_5/(8640*epsilon) - 8751599/(134369280*epsilon) + 127*pi**4/(3110400*epsilon) - 3367*f_3/(51840*epsilon**2) - pi**4/(64800*epsilon**2) + 1513061/(22394880*epsilon**2) + 97*f_3/(4320*epsilon**3) - 3691/(186624*epsilon**3) - 163/(38880*epsilon**4) + 7/(1620*epsilon**5) - 1/(1080*epsilon**6)","10273":"-311*f_3/(10368*epsilon) - 113*f_5/(8640*epsilon) - 103*pi**4/(3110400*epsilon) + 1560029/(33592320*epsilon) - 521*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 54659/(4478976*epsilon**2) + 107*f_3/(4320*epsilon**3) - 27703/(933120*epsilon**3) - 139/(77760*epsilon**4) + 83/(6480*epsilon**5) - 1/(216*epsilon**6)","10274":"-19*f_3**2/(17280*epsilon) - 7471*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) - 4607/(33592320*epsilon) + pi**6/(3265920*epsilon) + 13*pi**4/(1492992*epsilon) + 65*f_3/(62208*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 139/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","10275":"-49*f_3**2/(103680*epsilon) - 59*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - 23*pi**4/(37324800*epsilon) + 31*pi**6/(19595520*epsilon) + 151337/(89579520*epsilon) - 641*f_3/(622080*epsilon**2) + 59*f_5/(51840*epsilon**2) - 9233/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - 659/(622080*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","10276":"19*f_3**2/(17280*epsilon) + 19477*f_3/(11197440*epsilon) - 11*f_5/(20736*epsilon) - 107*pi**4/(7464960*epsilon) - 44957/(33592320*epsilon) - pi**6/(3265920*epsilon) - 103*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 16747/(11197440*epsilon**2) + f_3/(1728*epsilon**3) - 77/(62208*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 47/(77760*epsilon**4) - 1/(6480*epsilon**5)","10277":"-f_3**2/(8640*epsilon) - 377*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - f_3**2/(3240*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10278":"f_3**2/(6480*epsilon) - 31*f_3/(19440*epsilon) + pi**4*f_3/(194400*epsilon) + 7*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - pi**6/(279936*epsilon) + pi**4/(1036800*epsilon) + 12551/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 41*f_3/(51840*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) - 113/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","10279":"f_3/(6480*epsilon) - 349/(1049760*epsilon) - 5863/(11197440*epsilon**2) + 1/(4860*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","10280":"-13*f_3**2/(25920*epsilon) - 1097*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 371*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10281":"-f_3/(414720*epsilon) - f_5/(8640*epsilon) + 349/(14929920*epsilon) + pi**4/(497664*epsilon) - f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 149/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 571/(14929920*epsilon**3) + 73/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","10282":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","10283":"-5*f_3**2/(10368*epsilon) - 3143*f_3/(3732480*epsilon) + 119*f_5/(34560*epsilon) - 13*pi**6/(4898880*epsilon) - 6403/(11197440*epsilon) + 443*pi**4/(37324800*epsilon) + 443*f_3/(311040*epsilon**2) - 49*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 31/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10284":"-19*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 10177/(268738560*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 19249/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 233/(5598720*epsilon**3) - 431/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","10285":"f_3**2/(10368*epsilon) - 2567*f_3/(3732480*epsilon) + 227*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) + 31*pi**4/(7464960*epsilon) + 9527/(11197440*epsilon) + 31*f_3/(62208*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 301/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10286":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","10287":"f_3**2/(34560*epsilon) + 1157*f_3/(7464960*epsilon) + 49*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 257*pi**4/(74649600*epsilon) + 8747/(22394880*epsilon) - 257*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 2059/(4976640*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 67/(103680*epsilon**3) - f_3/(4320*epsilon**4) + 97/(103680*epsilon**4) - 7/(4320*epsilon**5)","10288":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","10289":"29*f_3**2/(51840*epsilon) - 4151*f_3/(3732480*epsilon) + 247*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 773/(2239488*epsilon) - 37*pi**4/(37324800*epsilon) - 37*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10290":"f_3**2/(25920*epsilon) - 4247*f_3/(26873856*epsilon) - f_5/(466560*epsilon) - 7907/(201553920*epsilon) + pi**6/(26127360*epsilon) + 1067*pi**4/(1343692800*epsilon) + 407*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + pi**4/(111974400*epsilon**2) + 7861/(134369280*epsilon**2) - 139*f_3/(933120*epsilon**3) - pi**4/(9331200*epsilon**3) + 1109/(5598720*epsilon**3) + 19*f_3/(77760*epsilon**4) - 581/(933120*epsilon**4) + 13/(38880*epsilon**5)","10291":"-11*f_3**2/(5184*epsilon) - 67*f_3/(62208*epsilon) + pi**4*f_3/(77760*epsilon) + 563*f_5/(155520*epsilon) + 19*f_7/(2592*epsilon) - 11*pi**6/(1959552*epsilon) - 9397/(3732480*epsilon) - pi**4/(3110400*epsilon) + f_3**2/(1296*epsilon**2) + 11*f_3/(8640*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) + 193/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","10292":"19*f_3**2/(25920*epsilon) - 2987*f_3/(311040*epsilon) - pi**4*f_3/(388800*epsilon) + 1913*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) - 9397/(3732480*epsilon) + 11*pi**4/(345600*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) + 193/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","10293":"-11*f_3**2/(3240*epsilon) + pi**4*f_3/(48600*epsilon) + 71*f_3/(15552*epsilon) + 317*f_5/(155520*epsilon) + 239*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) - 11*pi**4/(777600*epsilon) + 329/(3732480*epsilon) + f_3**2/(810*epsilon**2) - 43*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 229/(103680*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","10294":"-121*f_3**2/(25920*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 935*f_3/(62208*epsilon) + 41*f_5/(155520*epsilon) + 317*f_7/(51840*epsilon) - 9941/(746496*epsilon) - 11*pi**6/(1959552*epsilon) - pi**4/(41472*epsilon) + 11*f_3**2/(6480*epsilon**2) - 179*f_3/(25920*epsilon**2) - 11*f_5/(2592*epsilon**2) + pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 55/(6912*epsilon**2) + f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 71/(25920*epsilon**3) + 1/(2160*epsilon**4)","10295":"-13*f_3**2/(10368*epsilon) - 12427*f_3/(3732480*epsilon) + 571*f_5/(103680*epsilon) - 19*pi**6/(9797760*epsilon) + 2357/(2239488*epsilon) + 439*pi**4/(37324800*epsilon) + 77*f_3/(34560*epsilon**2) + f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 53/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10296":"-23*f_3**2/(17280*epsilon) - 14443*f_3/(3732480*epsilon) + 97*f_5/(34560*epsilon) - pi**6/(1088640*epsilon) + 107*pi**4/(7464960*epsilon) + 33637/(11197440*epsilon) + 43*f_3/(20736*epsilon**2) + 7*f_5/(8640*epsilon**2) - 125/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10297":"-7*f_3**2/(17280*epsilon) - 20059*f_3/(3732480*epsilon) + 581*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 1907/(2239488*epsilon) + 439*pi**4/(37324800*epsilon) + 101*f_3/(34560*epsilon**2) - 13*f_5/(8640*epsilon**2) - 65/(62208*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10298":"-f_3**2/(5760*epsilon) + 4225*f_3/(746496*epsilon) - 283*f_5/(34560*epsilon) - 377*pi**4/(37324800*epsilon) + 2357/(2239488*epsilon) + pi**6/(466560*epsilon) - 41*f_3/(103680*epsilon**2) + f_5/(320*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 53/(62208*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(25920*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10299":"f_3**2/(34560*epsilon) + 2273*f_3/(7464960*epsilon) + 11*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 1187/(13436928*epsilon) - pi**4/(14929920*epsilon) - f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + 331/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","10300":"-f_3**2/(17280*epsilon) + 313*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 2623/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 107*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 149/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 11/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10301":"-f_3**2/(3456*epsilon) + 6649*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 1817/(2239488*epsilon) + 347*pi**4/(37324800*epsilon) + 347*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10302":"37*f_3/(51840*epsilon) + f_5/(960*epsilon) - 127189/(67184640*epsilon) + 17*pi**4/(6220800*epsilon) - f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) + 8803/(67184640*epsilon**2) + f_3/(2880*epsilon**3) - 46883/(44789760*epsilon**3) + 37/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","10303":"649*f_3/(1244160*epsilon) - 61*f_5/(207360*epsilon) - 1439/(1399680*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 52769/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 7873/(5598720*epsilon**3) - 109/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","10304":"-643*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 485719/(806215680*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 433/(4478976*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 8437/(8957952*epsilon**3) - 4219/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","10305":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","10306":"-427*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 20261/(100776960*epsilon) - 29*pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) - 509/(5598720*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 36209/(44789760*epsilon**3) - 4003/(3732480*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","10307":"5*f_3**2/(62208*epsilon) - 1447*f_3/(7464960*epsilon) - 257*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(223948800*epsilon) + 19991/(67184640*epsilon) + 49*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 8957/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 73/(699840*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","10308":"5*f_3**2/(62208*epsilon) - 7*f_3/(2488320*epsilon) + 217*f_5/(1866240*epsilon) - 4847/(19906560*epsilon) - pi**6/(58786560*epsilon) + pi**4/(8957952*epsilon) + 5*f_3/(373248*epsilon**2) + f_5/(155520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 4723/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 511/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10309":"-31*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 89/(29859840*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 3979/(44789760*epsilon**2) + f_3/(51840*epsilon**3) + 2201/(89579520*epsilon**3) - 497/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10310":"-233*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) - 41941/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 21157/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) + 283/(16796160*epsilon**3) - 587/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","10311":"3487*f_3/(67184640*epsilon) - f_5/(414720*epsilon) - 131*pi**4/(671846400*epsilon) + 437621/(9674588160*epsilon) - 289*f_3/(11197440*epsilon**2) - 12709/(201553920*epsilon**2) + 17*pi**4/(111974400*epsilon**2) + f_3/(466560*epsilon**3) + 4577/(67184640*epsilon**3) - 1693/(33592320*epsilon**4) + 31/(1399680*epsilon**5) - 1/(233280*epsilon**6)","10312":"-89*f_3/(1244160*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(12441600*epsilon) - 1411/(59719680*epsilon) + f_3/(20736*epsilon**2) - pi**4/(3110400*epsilon**2) + 1/(2985984*epsilon**2) - f_3/(25920*epsilon**3) - 113/(11197440*epsilon**3) - 1/(34560*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10313":"-313*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - pi**4/(8294400*epsilon) + 1360949/(9674588160*epsilon) + 23*f_3/(1244160*epsilon**2) - 3299/(25194240*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(155520*epsilon**3) + 6209/(67184640*epsilon**3) - 1837/(33592320*epsilon**4) + 31/(1399680*epsilon**5) - 1/(233280*epsilon**6)","10314":"-f_3/(34560*epsilon) + f_5/(46080*epsilon) - pi**4/(2073600*epsilon) + 2243/(119439360*epsilon) + 11*f_3/(414720*epsilon**2) - 113/(8957952*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 23/(829440*epsilon**3) + 11/(746496*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10315":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","10316":"f_3/(1244160*epsilon) + pi**4/(12441600*epsilon) + 9019/(537477120*epsilon) + f_3/(103680*epsilon**2) - 31/(1399680*epsilon**2) - 3481/(33592320*epsilon**3) + 19/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10317":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10318":"f_3/(34560*epsilon) - 541/(3359232*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 3193/(67184640*epsilon**2) + 1/(23328*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","10319":"-13*f_3/(207360*epsilon) - 7913/(179159040*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 161/(5598720*epsilon**2) + 5/(82944*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10320":"-5*f_3**2/(62208*epsilon) - 559*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 19/(497664*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(58786560*epsilon) - 11*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) - 119/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10321":"-5*f_3**2/(62208*epsilon) + 217*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 31*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 1819/(22394880*epsilon) - 31*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10322":"199*f_3/(2488320*epsilon) + 7*f_5/(1244160*epsilon) - 81161/(1074954240*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 17153/(322486272*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 16289/(201553920*epsilon**3) + 527/(2239488*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","10323":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10324":"6073/(184320*epsilon) + 7/(2304*epsilon**2) - 131/(11520*epsilon**3) + 7/(1440*epsilon**4) - 1/(360*epsilon**5)","10325":"-287*f_3/(25920*epsilon) + f_5/(1440*epsilon) - 121*pi**4/(518400*epsilon) + 476273/(11197440*epsilon) + 289*f_3/(8640*epsilon**2) - 24829/(414720*epsilon**2) + 19*pi**4/(86400*epsilon**2) - 7*f_3/(240*epsilon**3) + 415/(13824*epsilon**3) - 173/(17280*epsilon**4) + 17/(4320*epsilon**5) - 1/(1080*epsilon**6)","10326":"-29*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(4976640*epsilon) + 15793/(537477120*epsilon) + f_3/(41472*epsilon**2) - 1021/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3211/(33592320*epsilon**3) + 47/(466560*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10327":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10328":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10329":"-1481*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 271021/(14511882240*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(55987200*epsilon**2) + 69817/(2418647040*epsilon**2) + f_3/(466560*epsilon**3) + 21049/(806215680*epsilon**3) - 4799/(67184640*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","10330":"-2939*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + 53*pi**4/(671846400*epsilon) + 4816097/(87071293440*epsilon) + 53*f_3/(5598720*epsilon**2) - pi**4/(111974400*epsilon**2) + 499847/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) + 8693/(201553920*epsilon**3) - 11281/(100776960*epsilon**4) + 133/(2099520*epsilon**5) - 1/(69984*epsilon**6)","10331":"-22531/(161243136*epsilon) - 318953/(806215680*epsilon**2) + 10561/(13436928*epsilon**3) - 739/(933120*epsilon**4) + 43/(93312*epsilon**5) - 1/(7776*epsilon**6)","10332":"-101*f_3/(746496*epsilon) - f_5/(25920*epsilon) - 14933/(268738560*epsilon) + pi**4/(497664*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1555200*epsilon**2) - 1331/(22394880*epsilon**2) - f_3/(12960*epsilon**3) - 611/(7464960*epsilon**3) - 49/(124416*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","10333":"41*f_3/(11197440*epsilon) + f_5/(414720*epsilon) - 47*pi**4/(223948800*epsilon) + 5449/(537477120*epsilon) + f_3/(233280*epsilon**2) - 5033/(537477120*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 1529/(40310784*epsilon**3) - 221/(3732480*epsilon**4) + 17/(466560*epsilon**5) - 1/(116640*epsilon**6)","10334":"-3481*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 29*pi**4/(55987200*epsilon) + 4110923/(7255941120*epsilon) + 29*f_3/(466560*epsilon**2) - 214969/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 48511/(100776960*epsilon**3) + 6211/(16796160*epsilon**4) - 83/(699840*epsilon**5) + 1/(58320*epsilon**6)","10335":"1549/(537477120*epsilon) - 6091/(134369280*epsilon**2) + 2507/(268738560*epsilon**3) + 2683/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10336":"f_3/(207360*epsilon) + 7*f_5/(138240*epsilon) - 781/(29859840*epsilon) - pi**4/(8294400*epsilon) + 29*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7267/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 547/(22394880*epsilon**3) - 889/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","10337":"677*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - pi**4/(33592320*epsilon) + 451/(272097792*epsilon) - f_3/(279936*epsilon**2) - 4967/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 3527/(151165440*epsilon**3) - 5611/(100776960*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","10338":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10339":"-29*f_3/(1866240*epsilon) + 7*f_5/(1244160*epsilon) - 13*pi**4/(223948800*epsilon) + 3161/(537477120*epsilon) + 7*f_3/(311040*epsilon**2) - 14201/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 11317/(201553920*epsilon**3) - 79/(1244160*epsilon**4) + 17/(466560*epsilon**5) - 1/(116640*epsilon**6)","10340":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","10341":"-f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 7/(165888*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 4483/(537477120*epsilon**2) - f_3/(311040*epsilon**3) - 1327/(67184640*epsilon**3) + 13/(138240*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","10342":"91*f_3/(933120*epsilon) - 53*f_5/(207360*epsilon) - 19*pi**4/(9331200*epsilon) + 110399/(483729408*epsilon) - f_3/(124416*epsilon**2) - 135029/(806215680*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 20777/(67184640*epsilon**3) - 2257/(5598720*epsilon**4) + 103/(466560*epsilon**5) - 1/(19440*epsilon**6)","10343":"-f_3**2/(25920*epsilon) - 47*f_3/(248832*epsilon) - 307*f_5/(207360*epsilon) - 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 344759/(537477120*epsilon) - 11*f_3/(34560*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(6220800*epsilon**2) + 21613/(53747712*epsilon**2) - f_3/(51840*epsilon**3) + 5111/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10344":"199*f_3/(2488320*epsilon) + 7*f_5/(1244160*epsilon) - 81161/(1074954240*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 17153/(322486272*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 16289/(201553920*epsilon**3) + 527/(2239488*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","10345":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10346":"13*f_3**2/(69120*epsilon) + 809*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(4354560*epsilon) + 2363/(22394880*epsilon) - 11*f_3/(25920*epsilon**2) - 7*f_5/(34560*epsilon**2) + 1037/(29859840*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 131/(414720*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","10347":"5*f_3/(62208*epsilon) - 63283/(537477120*epsilon) - pi**4/(1555200*epsilon) - 7*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 14087/(134369280*epsilon**2) + f_3/(17280*epsilon**3) + 103/(13436928*epsilon**3) - 103/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10348":"-71*f_3**2/(103680*epsilon) + 3151*f_3/(3732480*epsilon) + 47*f_5/(51840*epsilon) - 18613/(11197440*epsilon) - 31*pi**6/(19595520*epsilon) + 47*pi**4/(3110400*epsilon) + 47*f_3/(25920*epsilon**2) - 59*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 13/(77760*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","10349":"22409/(14929920*epsilon) - 136837/(268738560*epsilon**2) - 15169/(11197440*epsilon**3) + 793/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","10350":"f_3**2/(25920*epsilon) + 1321*f_3/(3732480*epsilon) + 91*f_5/(51840*epsilon) - 37*pi**6/(19595520*epsilon) - 773/(2239488*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10351":"35*f_3/(497664*epsilon) + 7*f_5/(207360*epsilon) - 37981/(537477120*epsilon) - 11*pi**4/(24883200*epsilon) - 11*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 6689/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 133/(67184640*epsilon**3) - 17/(186624*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10352":"85301/(67184640*epsilon) + 11945/(13436928*epsilon**2) - 113411/(44789760*epsilon**3) + 53/(27648*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","10353":"-44809/(537477120*epsilon) + 15667/(268738560*epsilon**2) + 283/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","10354":"f_3/(19440*epsilon) - pi**4/(1555200*epsilon) + 13/(107495424*epsilon) - 7*f_3/(69120*epsilon**2) + 5771/(134369280*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 3373/(67184640*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10355":"f_3**2/(12960*epsilon) + 17*f_3/(155520*epsilon) - f_5/(2160*epsilon) - 4529/(9953280*epsilon) + pi**4/(1555200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3840*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(345600*epsilon**2) + 7931/(22394880*epsilon**2) + f_3/(4320*epsilon**3) + 5251/(14929920*epsilon**3) - 47/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","10356":"-f_3**2/(25920*epsilon) + 691*f_3/(1244160*epsilon) - 41*f_5/(51840*epsilon) - 1583/(2985984*epsilon) + pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 415/(1119744*epsilon**2) + f_3/(2880*epsilon**3) + 3451/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","10357":"-47*f_3**2/(103680*epsilon) - 371*f_3/(622080*epsilon) - 41*f_5/(12960*epsilon) - 7*pi**4/(7464960*epsilon) + 13*pi**6/(9797760*epsilon) + 62365/(17915904*epsilon) - 133*f_3/(124416*epsilon**2) + 49*f_5/(51840*epsilon**2) - 8009/(7464960*epsilon**2) + 67*pi**4/(6220800*epsilon**2) + 19*f_3/(6480*epsilon**3) - 731/(622080*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 13/(6480*epsilon**4) - 1/(1440*epsilon**5)","10358":"-197*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 3947/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 32857/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) - 397/(3359232*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","10359":"-121*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(2764800*epsilon) + 27749/(537477120*epsilon) + f_3/(23040*epsilon**2) - 2981/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 659/(6718464*epsilon**3) + 19/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","10360":"-19*f_3/(497664*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(4976640*epsilon) + 1319/(59719680*epsilon) - f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 5681/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 3697/(67184640*epsilon**3) - 61/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10361":"20753/(537477120*epsilon) - 1489/(537477120*epsilon**2) - 1181/(33592320*epsilon**3) - 457/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","10362":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","10363":"269*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 6631/(537477120*epsilon) - f_3/(51840*epsilon**2) - 3649/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 857/(33592320*epsilon**3) - 493/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","10364":"-f_3/(69120*epsilon) + 2029/(44789760*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 221/(11197440*epsilon**2) - 13/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","10365":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","10366":"-5*f_3**2/(62208*epsilon) + 769*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 2747/(22394880*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 251/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10367":"-5*f_3**2/(62208*epsilon) - 559*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 19/(497664*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(58786560*epsilon) - 11*f_3/(373248*epsilon**2) - f_5/(155520*epsilon**2) - 119/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10368":"-13*f_3**2/(103680*epsilon) + 209*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 11*pi**4/(44789760*epsilon) - 121/(22394880*epsilon) + pi**6/(9797760*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10369":"-5*f_3**2/(62208*epsilon) + 673*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 733/(22394880*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 179/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10370":"-133*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 18223/(537477120*epsilon) + f_3/(62208*epsilon**2) - 4273/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 143/(100776960*epsilon**3) + 307/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","10371":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10372":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10373":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10374":"-f_3**2/(11520*epsilon) + 449*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 1013/(4478976*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(9797760*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 473/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10375":"-5*f_3**2/(62208*epsilon) - 199*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 71/(829440*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 173/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 1/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10376":"f_3**2/(103680*epsilon) - 103*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 127*pi**4/(223948800*epsilon) + 23/(22394880*epsilon) - 127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10377":"-5*f_3**2/(62208*epsilon) + 433*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 1637/(22394880*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 53/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10378":"f_3**2/(103680*epsilon) + 593*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - 3661/(22394880*epsilon) - pi**6/(6531840*epsilon) - 199*pi**4/(223948800*epsilon) - 199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 931/(5598720*epsilon**2) + 23*f_3/(155520*epsilon**3) - 47/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10379":"-5*f_3**2/(62208*epsilon) - 59*f_3/(1492992*epsilon) + 143*f_5/(1866240*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 193/(1492992*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) + 223/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 7/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10380":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10381":"737*f_3/(11197440*epsilon) - f_5/(138240*epsilon) - 13*pi**4/(111974400*epsilon) + 91373/(3224862720*epsilon) - 97*f_3/(3732480*epsilon**2) - 6553/(134369280*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + f_3/(38880*epsilon**3) + 821/(22394880*epsilon**3) + 761/(11197440*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","10382":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","10383":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10384":"-133*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 18223/(537477120*epsilon) + f_3/(62208*epsilon**2) - 4273/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 143/(100776960*epsilon**3) + 307/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","10385":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10386":"-233*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) - 41941/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 21157/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) + 283/(16796160*epsilon**3) - 587/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","10387":"7*f_3**2/(480*epsilon) - 1993*f_3/(103680*epsilon) - 11*f_5/(960*epsilon) - 17737/(2488320*epsilon) - 19*pi**4/(1036800*epsilon) + pi**6/(45360*epsilon) - 19*f_3/(8640*epsilon**2) + f_5/(80*epsilon**2) - 1333/(51840*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 11*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) + 107/(17280*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(60*epsilon**5)","10388":"-f_3/(34560*epsilon) + f_5/(46080*epsilon) - pi**4/(2073600*epsilon) + 2243/(119439360*epsilon) + 11*f_3/(414720*epsilon**2) - 113/(8957952*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 23/(829440*epsilon**3) + 11/(746496*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10389":"-167*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) - 18023/(179159040*epsilon) - pi**4/(4976640*epsilon) - f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 16589/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 191/(67184640*epsilon**3) - 97/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10390":"-31*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 89/(29859840*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 3979/(44789760*epsilon**2) + f_3/(51840*epsilon**3) + 2201/(89579520*epsilon**3) - 497/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10391":"-13*f_3/(165888*epsilon) + f_5/(23040*epsilon) - pi**4/(24883200*epsilon) + 1013/(179159040*epsilon) + 23*f_3/(207360*epsilon**2) - pi**4/(1244160*epsilon**2) + 101/(4976640*epsilon**2) - f_3/(10368*epsilon**3) + 17/(2239488*epsilon**3) - 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10392":"f_3**2/(108*epsilon) + pi**4*f_3/(5400*epsilon) + 11273*f_3/(25920*epsilon) - 3607*f_5/(12960*epsilon) - 1679*f_7/(5760*epsilon) - 289*pi**4/(259200*epsilon) + 19*pi**6/(163296*epsilon) + f_3**2/(36*epsilon**2) - 287*f_3/(1080*epsilon**2) + 79*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10393":"19*f_3**2/(720*epsilon) + 4937*f_3/(103680*epsilon) - 35*f_5/(432*epsilon) - 11861/(311040*epsilon) - 109*pi**4/(1036800*epsilon) + 17*pi**6/(544320*epsilon) - 287*f_3/(8640*epsilon**2) - f_5/(180*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 521/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + 11/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10394":"-11*f_3**2/(2160*epsilon) - 7699*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 1829*f_5/(2592*epsilon) + 19*f_7/(1440*epsilon) - 13*pi**6/(163296*epsilon) + 107*pi**4/(129600*epsilon) + f_3**2/(18*epsilon**2) + 199*f_3/(540*epsilon**2) - 59*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","10395":"-13*f_3/(103680*epsilon) - f_5/(34560*epsilon) - pi**4/(3110400*epsilon) + 3959/(44789760*epsilon) + f_3/(13824*epsilon**2) - pi**4/(6220800*epsilon**2) - 1319/(179159040*epsilon**2) - f_3/(51840*epsilon**3) + 179/(4478976*epsilon**3) - 61/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10396":"5*f_3/(497664*epsilon) + 7*f_5/(414720*epsilon) - 520997/(3224862720*epsilon) + 17*pi**4/(74649600*epsilon) - f_3/(27648*epsilon**2) - pi**4/(4147200*epsilon**2) + 3067/(16796160*epsilon**2) + f_3/(51840*epsilon**3) - 1069/(7464960*epsilon**3) + 233/(2239488*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","10397":"-2161*f_3/(22394880*epsilon) + f_5/(138240*epsilon) - 55541/(3224862720*epsilon) + 77*pi**4/(223948800*epsilon) + 53*f_3/(746496*epsilon**2) - 17*pi**4/(37324800*epsilon**2) + 3049/(67184640*epsilon**2) - f_3/(155520*epsilon**3) - 23/(276480*epsilon**3) + 1021/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","10398":"-f_3/(233280*epsilon) - 7*f_5/(414720*epsilon) + 313/(134369280*epsilon) + pi**4/(4976640*epsilon) - f_3/(17280*epsilon**2) + pi**4/(12441600*epsilon**2) + 13867/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 967/(67184640*epsilon**3) + 109/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","10399":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10400":"-97*f_3**2/(360*epsilon) - 7*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 103*f_5/(216*epsilon) + 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10401":"253*f_3**2/(4320*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 4697*f_3/(25920*epsilon) - 152*f_5/(405*epsilon) - 149*f_7/(2880*epsilon) - 17*pi**4/(12960*epsilon) + 11*pi**6/(46656*epsilon) + 7*f_3**2/(360*epsilon**2) - 17*f_3/(108*epsilon**2) + 77*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","10402":"17*f_3**2/(72*epsilon) - 3*f_3*f_5/(5*epsilon) - 209*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 5*f_5/(72*epsilon) + 4823*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10403":"11*f_3**2/(8640*epsilon) - 1337*f_3/(311040*epsilon) - 1285/(1119744*epsilon) + pi**6/(1451520*epsilon) + 709*pi**4/(37324800*epsilon) + 349*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) + 2263/(2488320*epsilon**2) - f_3/(288*epsilon**3) - pi**4/(518400*epsilon**3) + 1721/(311040*epsilon**3) + 19*f_3/(4320*epsilon**4) - 43/(3456*epsilon**4) + 13/(2160*epsilon**5)","10404":"-f_3**2/(25920*epsilon) - 281*f_3/(103680*epsilon) - 521*f_5/(155520*epsilon) + 11*pi**4/(2332800*epsilon) + pi**6/(1959552*epsilon) + 56591/(100776960*epsilon) + 11*f_3/(19440*epsilon**2) + f_5/(2592*epsilon**2) - 164317/(134369280*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 2239/(2239488*epsilon**3) + 151/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","10405":"1321*f_3/(207360*epsilon) - 23*f_5/(17280*epsilon) - 158159/(22394880*epsilon) + 41*pi**4/(2073600*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) - 89/(7464960*epsilon**2) - f_3/(480*epsilon**3) + 77/(55296*epsilon**3) - 47/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","10406":"871*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 60241/(16796160*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 90719/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 64301/(22394880*epsilon**3) + 961/(622080*epsilon**4) - 637/(155520*epsilon**5) + 5/(2592*epsilon**6)","10407":"-3827*f_3/(933120*epsilon) - 41*f_5/(103680*epsilon) + 37*pi**4/(4665600*epsilon) + 1884697/(302330880*epsilon) + 37*f_3/(38880*epsilon**2) - 1411273/(201553920*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 394853/(67184640*epsilon**3) - 4189/(1119744*epsilon**4) + 691/(466560*epsilon**5) - 11/(38880*epsilon**6)","10408":"f_3**2/(5184*epsilon) - 19*f_3/(7776*epsilon) - 43*f_5/(19440*epsilon) + pi**6/(1959552*epsilon) + 9649/(13436928*epsilon) + 61*pi**4/(3110400*epsilon) + f_3/(4320*epsilon**2) + f_5/(2592*epsilon**2) - 5039/(2488320*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 361/(414720*epsilon**3) + 53/(34560*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","10409":"-f_3**2/(25920*epsilon) - 281*f_3/(103680*epsilon) - 521*f_5/(155520*epsilon) + 11*pi**4/(2332800*epsilon) + pi**6/(1959552*epsilon) + 56591/(100776960*epsilon) + 11*f_3/(19440*epsilon**2) + f_5/(2592*epsilon**2) - 164317/(134369280*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 2239/(2239488*epsilon**3) + 151/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","10410":"199*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(12441600*epsilon) + 1418227/(1612431360*epsilon) + 107*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 3499/(33592320*epsilon**2) - 7*f_3/(8640*epsilon**3) - 113/(69984*epsilon**3) + 4253/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","10411":"377*f_3/(12960*epsilon) + 2*f_5/(45*epsilon) - 799/(19440*epsilon) - pi**4/(51840*epsilon) + f_3/(216*epsilon**2) - 19/(1620*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(45*epsilon**3) + 1/(135*epsilon**3)","10412":"f_3**2/(45*epsilon) - 2783*f_3/(62208*epsilon) + 5*f_5/(432*epsilon) - 31*pi**6/(544320*epsilon) + 11*pi**4/(3110400*epsilon) + 87673/(933120*epsilon) - 889*f_3/(25920*epsilon**2) - 2*f_5/(45*epsilon**2) + pi**4/(51840*epsilon**2) + 3331/(77760*epsilon**2) - 11*f_3/(432*epsilon**3) - pi**4/(21600*epsilon**3) + 121/(6480*epsilon**3) + 19*f_3/(180*epsilon**4) - 19/(540*epsilon**4)","10413":"-427*f_3/(466560*epsilon) - 23*f_5/(69120*epsilon) + 281561/(2418647040*epsilon) + pi**4/(230400*epsilon) + f_3/(1920*epsilon**2) - 370379/(806215680*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 32401/(33592320*epsilon**3) - 8537/(5598720*epsilon**4) + 109/(77760*epsilon**5) - 1/(1944*epsilon**6)","10414":"-f_3**2/(34560*epsilon) - 1253*f_3/(746496*epsilon) + 449*f_5/(103680*epsilon) - 17117/(11197440*epsilon) - 59*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 97*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","10415":"17*f_3**2/(25920*epsilon) - 61*f_3/(62208*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10416":"-5*f_3**2/(10368*epsilon) + 2663*f_3/(3732480*epsilon) - 47*f_5/(103680*epsilon) - 7*pi**4/(7464960*epsilon) + pi**6/(9797760*epsilon) + 19591/(89579520*epsilon) - 7*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","10417":"-47*f_3/(311040*epsilon) + 37*f_5/(103680*epsilon) - 2003/(3317760*epsilon) + pi**4/(388800*epsilon) - f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 9443/(22394880*epsilon**2) + f_3/(4320*epsilon**3) + 5827/(14929920*epsilon**3) - 47/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","10418":"-133*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 18223/(537477120*epsilon) + f_3/(62208*epsilon**2) - 4273/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 143/(100776960*epsilon**3) + 307/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","10419":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10420":"f_3**2/(4320*epsilon) + pi**4*f_3/(388800*epsilon) + 781*f_3/(311040*epsilon) - 133*f_5/(77760*epsilon) - 359*f_7/(51840*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(6480*epsilon**2) - 23*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10421":"-1327*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(37324800*epsilon) + 199429/(268738560*epsilon) + 13*f_3/(311040*epsilon**2) + 17453/(26873856*epsilon**2) - 23983/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","10422":"737*f_3/(11197440*epsilon) - f_5/(138240*epsilon) - 13*pi**4/(111974400*epsilon) + 91373/(3224862720*epsilon) - 97*f_3/(3732480*epsilon**2) - 6553/(134369280*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + f_3/(38880*epsilon**3) + 821/(22394880*epsilon**3) + 761/(11197440*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","10423":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10424":"-13*f_3/(207360*epsilon) - 4961/(179159040*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 43/(1119744*epsilon**2) + 17/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10425":"13*f_3**2/(103680*epsilon) + 1381*f_3/(3732480*epsilon) + 49*f_5/(77760*epsilon) - 331*pi**4/(55987200*epsilon) - pi**6/(6531840*epsilon) + 1171/(11197440*epsilon) - 331*f_3/(466560*epsilon**2) - 7*f_5/(51840*epsilon**2) + 1/(21870*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - pi**4/(1555200*epsilon**3) - 13/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10426":"-163*f_3/(2488320*epsilon) + f_5/(23040*epsilon) + 451/(59719680*epsilon) + 7*pi**4/(24883200*epsilon) + 31*f_3/(207360*epsilon**2) - pi**4/(1244160*epsilon**2) - 209/(2985984*epsilon**2) - f_3/(10368*epsilon**3) - 167/(11197440*epsilon**3) + 1/(34560*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10427":"f_3/(248832*epsilon) + 7*f_5/(138240*epsilon) - 10087/(358318080*epsilon) - pi**4/(12441600*epsilon) + 31*f_3/(414720*epsilon**2) - 749/(8957952*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 53/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10428":"-29*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(4976640*epsilon) + 15793/(537477120*epsilon) + f_3/(41472*epsilon**2) - 1021/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3211/(33592320*epsilon**3) + 47/(466560*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10429":"163*f_3/(3732480*epsilon) - 1201271/(14511882240*epsilon) - 13*pi**4/(37324800*epsilon) - 13*f_3/(311040*epsilon**2) - 73/(37791360*epsilon**2) + 5533/(100776960*epsilon**3) + 29/(524880*epsilon**4) - 119/(699840*epsilon**5) + 1/(11664*epsilon**6)","10430":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10431":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10432":"133*f_3**2/(17280*epsilon) - 209*f_3/(622080*epsilon) - 199*f_5/(25920*epsilon) - 41*pi**4/(3110400*epsilon) - pi**6/(816480*epsilon) + 7679/(1866240*epsilon) - 41*f_3/(25920*epsilon**2) - 11*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","10433":"f_3**2/(8640*epsilon) + 613*f_3/(103680*epsilon) + 341*f_5/(51840*epsilon) - 487163/(134369280*epsilon) - pi**6/(653184*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(518400*epsilon**2) + 45079/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 7187/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","10434":"203*f_3/(2488320*epsilon) - f_5/(46080*epsilon) - 17*pi**4/(24883200*epsilon) - 3257/(119439360*epsilon) - 11*f_3/(82944*epsilon**2) + 107/(2985984*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + f_3/(51840*epsilon**3) - 589/(22394880*epsilon**3) - 79/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","10435":"-23*f_3/(276480*epsilon) - 7*f_5/(138240*epsilon) - 11*pi**4/(24883200*epsilon) + 19061/(358318080*epsilon) + 5*f_3/(82944*epsilon**2) - 701/(14929920*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 2003/(22394880*epsilon**3) - 127/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","10436":"-7*f_3/(276480*epsilon) - 7*f_5/(138240*epsilon) - 11*pi**4/(24883200*epsilon) + 31501/(358318080*epsilon) + 5*f_3/(82944*epsilon**2) - 1523/(14929920*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 1139/(22394880*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","10437":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","10438":"19*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - 119*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) - 7*f_5/(144*epsilon) + 721*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","10439":"37*f_3**2/(144*epsilon) - 3*f_3*f_5/(40*epsilon) - 17*f_3/(72*epsilon) - 9*f_3_5/(80*epsilon) + 473*f_5/(864*epsilon) - 2303*f_7/(3840*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) + 19/(432*epsilon) + 2063*pi**8/(60480000*epsilon) - 7*f_3/(90*epsilon**2) - 5*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2) + 1/(180*epsilon**2)","10440":"-7*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 569*f_3/(51840*epsilon) - 43*f_5/(1080*epsilon) - 359*f_7/(17280*epsilon) - pi**4/(32400*epsilon) + pi**6/(69984*epsilon) + 1157/(58320*epsilon) + f_3**2/(2160*epsilon**2) - f_3/(270*epsilon**2) + 7*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 637/(155520*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - f_5/(216*epsilon**3) + 61/(4320*epsilon**3) - 19/(2160*epsilon**4)","10441":"-11*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + 149*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 17*f_5/(864*epsilon) + 49*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","10442":"823*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 41*pi**4/(223948800*epsilon) + 66491/(806215680*epsilon) - 41*f_3/(1866240*epsilon**2) - 1267/(134369280*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 4477/(44789760*epsilon**3) + 2279/(11197440*epsilon**4) - 169/(933120*epsilon**5) + 1/(15552*epsilon**6)","10443":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","10444":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","10445":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","10446":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","10447":"59*f_3/(1244160*epsilon) - pi**4/(4665600*epsilon) + 114359/(4837294080*epsilon) - f_3/(38880*epsilon**2) - 1087/(40310784*epsilon**2) + 559/(33592320*epsilon**3) + 857/(8398080*epsilon**4) - 127/(699840*epsilon**5) + 1/(11664*epsilon**6)","10448":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","10449":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10450":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10451":"-f_3**2/(103680*epsilon) + 617*f_3/(7464960*epsilon) - 203*f_5/(622080*epsilon) + 121*pi**4/(223948800*epsilon) + 509/(8957952*epsilon) + pi**6/(6531840*epsilon) + 229*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 2387/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 359/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","10452":"-31*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 89/(29859840*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 3979/(44789760*epsilon**2) + f_3/(51840*epsilon**3) + 2201/(89579520*epsilon**3) - 497/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10453":"5*f_3**2/(62208*epsilon) - 1127*f_3/(7464960*epsilon) - 29*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 2383/(44789760*epsilon) + 29*pi**4/(44789760*epsilon) + 469*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 67/(4478976*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 251/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","10454":"5*f_3**2/(62208*epsilon) - 1151*f_3/(7464960*epsilon) - 29*f_5/(1866240*epsilon) - 4823/(44789760*epsilon) - pi**6/(58786560*epsilon) + 29*pi**4/(44789760*epsilon) + 469*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 1019/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 287/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","10455":"-f_3**2/(103680*epsilon) + 109*f_3/(1492992*epsilon) - 203*f_5/(622080*epsilon) + 121*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) + 6847/(44789760*epsilon) + 229*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 4439/(22394880*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 467/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","10456":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","10457":"f_3**2/(1728*epsilon) - pi**4*f_3/(43200*epsilon) + 551*f_3/(138240*epsilon) - 11*f_5/(2880*epsilon) + 7*f_7/(1920*epsilon) - 9667/(1990656*epsilon) + 13*pi**4/(460800*epsilon) - f_3**2/(720*epsilon**2) + 37*f_3/(5760*epsilon**2) - 1633/(414720*epsilon**2) - pi**4/(172800*epsilon**2) - 17*f_3/(2880*epsilon**3) + 9/(1280*epsilon**3) - 11/(5760*epsilon**4)","10458":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10459":"251*f_3/(1866240*epsilon) - 13*f_5/(103680*epsilon) - 11*pi**4/(9331200*epsilon) + 9685/(107495424*epsilon) - 103*f_3/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) + 11243/(134369280*epsilon**2) + f_3/(10368*epsilon**3) - 9421/(67184640*epsilon**3) - 31/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10460":"-401*f_3/(7464960*epsilon) + 37*f_5/(207360*epsilon) - 59*pi**4/(74649600*epsilon) - 643/(19906560*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 53/(4976640*epsilon**2) - f_3/(51840*epsilon**3) - 1211/(11197440*epsilon**3) + 7/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10461":"f_3/(23040*epsilon) + 187*f_5/(1244160*epsilon) - 19*pi**4/(24883200*epsilon) - 1919/(29859840*epsilon) + f_3/(51840*epsilon**2) - 1967/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 145/(4478976*epsilon**3) - 41/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10462":"179*f_3/(3732480*epsilon) + 71*f_5/(1244160*epsilon) - 107*pi**4/(74649600*epsilon) + 3049/(89579520*epsilon) - 19*f_3/(311040*epsilon**2) + pi**4/(2488320*epsilon**2) + 10897/(179159040*epsilon**2) + f_3/(20736*epsilon**3) - 433/(4478976*epsilon**3) - 11/(138240*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10463":"-11*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 11*pi**4/(37324800*epsilon) - 4261/(179159040*epsilon) + 5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) - 101/(4976640*epsilon**2) - f_3/(12960*epsilon**3) - 145/(2239488*epsilon**3) + 1/(20736*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10464":"691*f_3/(7464960*epsilon) - 17*f_5/(622080*epsilon) - 119*pi**4/(74649600*epsilon) + 3283/(59719680*epsilon) - 67*f_3/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + 17813/(134369280*epsilon**2) + f_3/(8640*epsilon**3) - 11257/(67184640*epsilon**3) - 5/(186624*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","10465":"f_3/(55296*epsilon) + 107*f_5/(622080*epsilon) - 3451/(35831808*epsilon) - pi**4/(24883200*epsilon) + 23*f_3/(207360*epsilon**2) - pi**4/(1244160*epsilon**2) + 41/(4976640*epsilon**2) - f_3/(10368*epsilon**3) - 91/(2239488*epsilon**3) + 1/(34560*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10466":"101*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - pi**4/(1166400*epsilon) + 1703/(22394880*epsilon) + f_3/(124416*epsilon**2) - 431/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1337/(22394880*epsilon**3) - 37/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10467":"59*f_3/(155520*epsilon) - f_5/(240*epsilon) - 19*pi**4/(1555200*epsilon) + 14989/(3732480*epsilon) - 19*f_3/(12960*epsilon**2) - 49/(311040*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","10468":"121*f_3/(622080*epsilon) + 7*f_5/(51840*epsilon) - 8873/(53747712*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 10087/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1679/(5598720*epsilon**3) + 101/(622080*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","10469":"-397*f_3/(7464960*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 5605/(241864704*epsilon) + f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 16937/(1612431360*epsilon**2) - f_3/(311040*epsilon**3) - 2029/(25194240*epsilon**3) + 1669/(11197440*epsilon**4) - 1/(7776*epsilon**5) + 1/(23328*epsilon**6)","10470":"137*f_3/(155520*epsilon) - 43*f_5/(25920*epsilon) - 19*pi**4/(1555200*epsilon) + 7861/(3732480*epsilon) - 19*f_3/(12960*epsilon**2) + 23/(311040*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","10471":"-37*f_3**2/(960*epsilon) + 839*f_3/(31104*epsilon) + 59*f_5/(2880*epsilon) - pi**6/(17010*epsilon) - 5809/(466560*epsilon) + 1103*pi**4/(3110400*epsilon) + 1103*f_3/(25920*epsilon**2) - 7*f_5/(160*epsilon**2) - 121/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","10472":"47*f_3**2/(1440*epsilon) - 347*f_3/(58320*epsilon) + 7*f_5/(480*epsilon) - 629*pi**4/(4665600*epsilon) - pi**6/(272160*epsilon) + 2723/(699840*epsilon) - 629*f_3/(38880*epsilon**2) - 7*f_5/(2160*epsilon**2) + 25/(23328*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - pi**4/(64800*epsilon**3) - 1/(810*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","10473":"29*f_3/(864*epsilon) + f_5/(96*epsilon) - 241619/(8398080*epsilon) + 7*pi**4/(129600*epsilon) - 173*f_3/(4320*epsilon**2) - pi**4/(28800*epsilon**2) + 233693/(11197440*epsilon**2) + f_3/(60*epsilon**3) + 6467/(1866240*epsilon**3) - 1513/(155520*epsilon**4) + 61/(12960*epsilon**5) - 1/(1080*epsilon**6)","10474":"59*f_3/(1244160*epsilon) - pi**4/(4665600*epsilon) + 114359/(4837294080*epsilon) - f_3/(38880*epsilon**2) - 1087/(40310784*epsilon**2) + 559/(33592320*epsilon**3) + 857/(8398080*epsilon**4) - 127/(699840*epsilon**5) + 1/(11664*epsilon**6)","10475":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","10476":"823*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 41*pi**4/(223948800*epsilon) + 66491/(806215680*epsilon) - 41*f_3/(1866240*epsilon**2) - 1267/(134369280*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 4477/(44789760*epsilon**3) + 2279/(11197440*epsilon**4) - 169/(933120*epsilon**5) + 1/(15552*epsilon**6)","10477":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","10478":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","10479":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","10480":"73*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 997/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 1/(2239488*epsilon**2) + f_3/(77760*epsilon**3) + 197/(44789760*epsilon**3) + 137/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","10481":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","10482":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","10483":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","10484":"-343*f_3/(67184640*epsilon) + f_5/(124416*epsilon) - 37*pi**4/(671846400*epsilon) + 737/(9674588160*epsilon) + 29*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) - 1/(29859840*epsilon**2) - f_3/(466560*epsilon**3) + 247/(67184640*epsilon**3) - 53/(3359232*epsilon**4) + 29/(1399680*epsilon**5) - 1/(116640*epsilon**6)","10485":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10486":"-f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 7/(165888*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 4483/(537477120*epsilon**2) - f_3/(311040*epsilon**3) - 1327/(67184640*epsilon**3) + 13/(138240*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","10487":"-f_3**2/(11520*epsilon) + 449*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 1013/(4478976*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(9797760*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 473/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10488":"-f_3/(27648*epsilon) + pi**4/(8294400*epsilon) + 19519/(358318080*epsilon) + f_3/(69120*epsilon**2) + 43/(2239488*epsilon**2) + 13/(829440*epsilon**3) - 7/(103680*epsilon**4) + 1/(25920*epsilon**5)","10489":"-133*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 18223/(537477120*epsilon) + f_3/(62208*epsilon**2) - 4273/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 143/(100776960*epsilon**3) + 307/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","10490":"5*f_3**2/(62208*epsilon) - 1447*f_3/(7464960*epsilon) - 257*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(223948800*epsilon) + 19991/(67184640*epsilon) + 49*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 8957/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 73/(699840*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","10491":"-f_3**2/(207360*epsilon) - 547*f_3/(14929920*epsilon) - 77*f_5/(1244160*epsilon) - 949/(17915904*epsilon) + 301*pi**4/(447897600*epsilon) + pi**6/(13063680*epsilon) + 301*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 4969/(89579520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 79/(933120*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 113/(622080*epsilon**4) + 7/(25920*epsilon**5)","10492":"17*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 779/(39813120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 313/(19906560*epsilon**2) - 7*f_3/(103680*epsilon**3) + 91/(4478976*epsilon**3) + 7/(1244160*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10493":"13*f_3**2/(103680*epsilon) - 473*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) - 17*pi**4/(223948800*epsilon) + 1099/(59719680*epsilon) - 17*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 11023/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 7/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10494":"-1481*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 271021/(14511882240*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(55987200*epsilon**2) + 69817/(2418647040*epsilon**2) + f_3/(466560*epsilon**3) + 21049/(806215680*epsilon**3) - 4799/(67184640*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","10495":"-2939*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + 53*pi**4/(671846400*epsilon) + 4816097/(87071293440*epsilon) + 53*f_3/(5598720*epsilon**2) - pi**4/(111974400*epsilon**2) + 499847/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) + 8693/(201553920*epsilon**3) - 11281/(100776960*epsilon**4) + 133/(2099520*epsilon**5) - 1/(69984*epsilon**6)","10496":"f_5/(46080*epsilon) - 23*pi**4/(24883200*epsilon) + 1817/(29859840*epsilon) - 4631/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1003/(22394880*epsilon**3) - 13/(82944*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10497":"-233*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) - 41941/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 21157/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) + 283/(16796160*epsilon**3) - 587/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","10498":"-41*f_3/(5598720*epsilon) + f_5/(829440*epsilon) - 58141/(19349176320*epsilon) - pi**4/(167961600*epsilon) + 89*f_3/(22394880*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 4321/(806215680*epsilon**2) - f_3/(233280*epsilon**3) - 25/(8957952*epsilon**3) - 307/(22394880*epsilon**4) + 67/(2799360*epsilon**5) - 1/(93312*epsilon**6)","10499":"-149*f_3/(22394880*epsilon) + 11*pi**4/(223948800*epsilon) + 909391/(87071293440*epsilon) + 11*f_3/(1866240*epsilon**2) + 2101/(3627970560*epsilon**2) - 89/(13436928*epsilon**3) - 301/(25194240*epsilon**4) + 41/(1399680*epsilon**5) - 1/(69984*epsilon**6)","10500":"259*f_3/(22394880*epsilon) - f_5/(41472*epsilon) + 401/(119439360*epsilon) + pi**4/(8957952*epsilon) - 17*f_3/(1866240*epsilon**2) - 1/(29859840*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 1/(7464960*epsilon**3) + 61/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","10501":"73*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 997/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 1/(2239488*epsilon**2) + f_3/(77760*epsilon**3) + 197/(44789760*epsilon**3) + 137/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","10502":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","10503":"-77*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 16873*f_3/(155520*epsilon) - 13739*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 341*pi**4/(1555200*epsilon) + 10091/(207360*epsilon) + 11*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 539*f_3/(12960*epsilon**2) + 77*f_5/(1296*epsilon**2) - 553/(17280*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 17/(1440*epsilon**3) - 1/(360*epsilon**4)","10504":"5*f_3**2/(1728*epsilon) + 1537*f_3/(124416*epsilon) + 529*f_5/(51840*epsilon) - 20921/(552960*epsilon) - pi**6/(1632960*epsilon) + 5*pi**4/(248832*epsilon) + 25*f_3/(10368*epsilon**2) + f_5/(4320*epsilon**2) - 31*pi**4/(518400*epsilon**2) + 73/(46080*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 2003/(103680*epsilon**3) + f_3/(360*epsilon**4) - 1/(72*epsilon**4) + 1/(240*epsilon**5)","10505":"-839*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) - 5872633/(806215680*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 165617/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 13867/(5598720*epsilon**3) + 5461/(933120*epsilon**4) - 47/(9720*epsilon**5) + 1/(648*epsilon**6)","10506":"-f_3**2/(320*epsilon) - 7253*f_3/(622080*epsilon) - 253*f_5/(17280*epsilon) - 251*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 55679/(1866240*epsilon) - 251*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 247/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10507":"1003*f_3/(622080*epsilon) + 7*f_5/(17280*epsilon) + pi**4/(138240*epsilon) + 603815/(80621568*epsilon) - f_3/(960*epsilon**2) - 50873/(6718464*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 18283/(5598720*epsilon**3) + 1309/(233280*epsilon**4) - 113/(38880*epsilon**5) + 1/(1620*epsilon**6)","10508":"-839*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) - 5872633/(806215680*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 165617/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 13867/(5598720*epsilon**3) + 5461/(933120*epsilon**4) - 47/(9720*epsilon**5) + 1/(648*epsilon**6)","10509":"11*f_3/(17280*epsilon) + 7*f_5/(3840*epsilon) - 6787/(29859840*epsilon) + pi**4/(345600*epsilon) + 7*f_3/(5760*epsilon**2) - 100247/(14929920*epsilon**2) - pi**4/(115200*epsilon**2) - f_3/(960*epsilon**3) + 133/(31104*epsilon**3) - 587/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","10510":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 167*f_3/(11520*epsilon) + 167*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) - 1289/(34560*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 91/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","10511":"-13*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) + 601*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 23*f_5/(48*epsilon) - 3479*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","10512":"-17*f_3**2/(432*epsilon) - 359*f_3/(3240*epsilon) + pi**4*f_3/(2160*epsilon) + 1081*f_5/(6480*epsilon) - 13*f_7/(160*epsilon) - 17*pi**6/(163296*epsilon) - pi**4/(10368*epsilon) + 15817/(103680*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(432*epsilon**2) - 17*f_5/(216*epsilon**2) - 11*pi**4/(43200*epsilon**2) - 11/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - 11*f_3/(360*epsilon**3) + f_5/(18*epsilon**3) - 17/(720*epsilon**3) + 1/(120*epsilon**4)","10513":"13*f_3**2/(30*epsilon) - f_3*f_5/(40*epsilon) - 53*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(24*epsilon) - 1421*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10514":"13*f_3**2/(30*epsilon) - 3*f_3*f_5/(20*epsilon) - 19*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 5*f_5/(18*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10515":"31*f_3**2/(120*epsilon) + f_3*f_5/(10*epsilon) - 289*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 77*f_5/(144*epsilon) - 539*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","10516":"-7*f_3**2/(120*epsilon) - pi**4*f_3/(600*epsilon) + 26*f_3/(45*epsilon) - f_5/(4*epsilon) - 49*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","10517":"13*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 4741*f_3/(25920*epsilon) - 2513*f_5/(12960*epsilon) - 23*f_7/(1440*epsilon) - pi**4/(51840*epsilon) + 17*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - f_3/(432*epsilon**2) + 17*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10518":"-109*f_3**2/(240*epsilon) + 3*f_3*f_5/(20*epsilon) + 853*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) - 947*f_5/(1440*epsilon) + 343*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) - 4481/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(7200*epsilon**2) - 11/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","10519":"-23*f_3**2/(2160*epsilon) - 5963*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 1207*f_5/(12960*epsilon) + 67*f_7/(480*epsilon) - 5*pi**4/(10368*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 25*f_3/(432*epsilon**2) + 23*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10520":"-29*f_3**2/(60*epsilon) + 19*f_3*f_5/(40*epsilon) + 37*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 4*f_5/(9*epsilon) - 1421*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10521":"-23*f_3**2/(1440*epsilon) + 79523*f_3/(1866240*epsilon) + 217*f_5/(17280*epsilon) - 2597*pi**4/(18662400*epsilon) - 53651/(5598720*epsilon) - pi**6/(272160*epsilon) - 2597*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) + 397/(93312*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 23/(12960*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","10522":"7*f_3**2/(576*epsilon) + 7*f_3/(1620*epsilon) - 43*f_5/(17280*epsilon) - 97561/(4976640*epsilon) - 11*pi**4/(64800*epsilon) + pi**6/(544320*epsilon) - 11*f_3/(540*epsilon**2) - f_5/(1440*epsilon**2) + 349/(51840*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 157/(34560*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(120*epsilon**5)","10523":"-3647*f_3/(1866240*epsilon) - 23*f_5/(34560*epsilon) - 23*pi**4/(2073600*epsilon) + 22651001/(1209323520*epsilon) + 49*f_3/(20736*epsilon**2) - 1587101/(100776960*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 11*f_3/(12960*epsilon**3) + 49561/(6718464*epsilon**3) - 3781/(1399680*epsilon**4) + 19/(25920*epsilon**5) - 1/(9720*epsilon**6)","10524":"53*f_3**2/(1080*epsilon) - pi**4*f_3/(1350*epsilon) + 8827*f_3/(25920*epsilon) - 6053*f_5/(12960*epsilon) + 377*f_7/(5760*epsilon) + 17*pi**4/(51840*epsilon) + 11*pi**6/(163296*epsilon) - 2*f_3**2/(45*epsilon**2) + 17*f_3/(432*epsilon**2) + 11*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10525":"-37*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 15983*f_3/(25920*epsilon) - 7297*f_5/(12960*epsilon) - 67*f_7/(480*epsilon) - 79*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) + f_3**2/(90*epsilon**2) - 407*f_3/(1080*epsilon**2) + 53*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10526":"31*f_3**2/(1440*epsilon) + 3941*f_3/(103680*epsilon) - 109*f_5/(1728*epsilon) - 3409/(62208*epsilon) - 169*pi**4/(1036800*epsilon) + 11*pi**6/(272160*epsilon) - 347*f_3/(8640*epsilon**2) + f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 521/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + 11/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10527":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) - 649*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) - 1273*f_5/(1440*epsilon) + 3479*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 149/(25920*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(3600*epsilon**2) - 17/(1080*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","10528":"-119*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 79*f_3/(540*epsilon) + 9*f_3_5/(40*epsilon) - 7*f_5/(24*epsilon) + 4039*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10529":"59*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 743*f_3/(6480*epsilon) + 31*f_5/(6480*epsilon) - 563*f_7/(2880*epsilon) - 41*pi**6/(163296*epsilon) + 11*pi**4/(10368*epsilon) + 15817/(103680*epsilon) - f_3**2/(180*epsilon**2) + 55*f_3/(432*epsilon**2) - 41*f_5/(216*epsilon**2) - 11*pi**4/(43200*epsilon**2) - 11/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - 11*f_3/(360*epsilon**3) + f_5/(18*epsilon**3) - 17/(720*epsilon**3) + 1/(120*epsilon**4)","10530":"2*f_3**2/(15*epsilon) + f_3*f_5/(10*epsilon) - 19*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(18*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10531":"397*f_3**2/(2160*epsilon) - 20771*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 5677*f_5/(12960*epsilon) + 479*f_7/(2880*epsilon) - 49*pi**4/(51840*epsilon) + 5*pi**6/(23328*epsilon) + f_3**2/(180*epsilon**2) - 49*f_3/(432*epsilon**2) + 35*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10532":"19*f_3**2/(1440*epsilon) - 1367*f_3/(103680*epsilon) + 229*f_5/(8640*epsilon) - pi**6/(17010*epsilon) - 5407/(311040*epsilon) + 43*pi**4/(1036800*epsilon) + 43*f_3/(8640*epsilon**2) - 29*f_5/(720*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 491/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 17/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10533":"f_3**2/(90*epsilon) + 10367*f_3/(311040*epsilon) + 37*f_5/(2880*epsilon) - 1212673/(7464960*epsilon) + 31*pi**4/(622080*epsilon) + 19*pi**6/(544320*epsilon) - 185*f_3/(5184*epsilon**2) + f_5/(40*epsilon**2) + 569/(155520*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 113*f_3/(2160*epsilon**3) - 2527/(51840*epsilon**3) - pi**4/(21600*epsilon**3) - 11*f_3/(180*epsilon**4) + 79/(1080*epsilon**4) - 1/(45*epsilon**5)","10534":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","10535":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","10536":"f_3**2/(11520*epsilon) + 3671*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 584989/(268738560*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 19*f_3/(25920*epsilon**2) + f_5/(5760*epsilon**2) + 773/(1866240*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 2723/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","10537":"53*f_3**2/(25920*epsilon) - 97*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) - 167*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 5*pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","10538":"-13*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 1183*f_3/(311040*epsilon) - 371*f_5/(155520*epsilon) - 359*f_7/(51840*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10539":"f_3**2/(5760*epsilon) + 961*f_3/(3732480*epsilon) + 187*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 103/(11197440*epsilon) + 227*pi**4/(37324800*epsilon) + 227*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 71/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10540":"-259*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 7961/(53747712*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 63223/(268738560*epsilon**2) - f_3/(17280*epsilon**3) + 1139/(5598720*epsilon**3) + 37/(124416*epsilon**4) - 23/(19440*epsilon**5) + 1/(1296*epsilon**6)","10541":"-7*f_3**2/(103680*epsilon) + 3851*f_3/(3732480*epsilon) + f_5/(720*epsilon) - 4633/(2239488*epsilon) - pi**6/(1399680*epsilon) - 13*pi**4/(6220800*epsilon) + 649*f_3/(622080*epsilon**2) - 31*f_5/(51840*epsilon**2) - 397/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","10542":"53*f_3**2/(25920*epsilon) - 2537*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + 47*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10543":"-11*f_3**2/(103680*epsilon) - 277*f_3/(746496*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 475/(2239488*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","10544":"-f_3**2/(1920*epsilon) + 3617*f_3/(3732480*epsilon) - 31*f_5/(34560*epsilon) - 173*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 767/(1244160*epsilon) - 443*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) + 91/(933120*epsilon**2) + 31*pi**4/(3110400*epsilon**2) + 31*f_3/(25920*epsilon**3) - 533/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1296*epsilon**4) - 1/(4320*epsilon**5)","10545":"11*f_3**2/(103680*epsilon) + 1889*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 23*pi**4/(3110400*epsilon) - 529/(9953280*epsilon) + pi**6/(19595520*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(51840*epsilon**2) - 89/(933120*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 11/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","10546":"-4493/(11197440*epsilon) + 143183/(268738560*epsilon**2) - 30413/(22394880*epsilon**3) + 277/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","10547":"-5*f_3**2/(10368*epsilon) + 2609*f_3/(3732480*epsilon) - 49*f_5/(103680*epsilon) - 5*pi**4/(1492992*epsilon) - 11/(41472*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 119/(466560*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","10548":"97*f_3**2/(960*epsilon) - 3769*f_3/(31104*epsilon) - 133*f_5/(8640*epsilon) + pi**6/(181440*epsilon) + 127*pi**4/(622080*epsilon) + 2233/(93312*epsilon) + 127*f_3/(5184*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 533/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","10549":"f_3**2/(960*epsilon) - 12581*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) + pi**6/(181440*epsilon) + 7493/(466560*epsilon) + 1067*pi**4/(3110400*epsilon) + 1067*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 193/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","10550":"-17*f_3**2/(4320*epsilon) + 107*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) - 67*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 4397/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 1/(640*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","10551":"2209*f_3/(103680*epsilon) + f_5/(960*epsilon) - 3195853/(134369280*epsilon) - pi**4/(129600*epsilon) - 91*f_3/(5760*epsilon**2) + pi**4/(28800*epsilon**2) + 551987/(44789760*epsilon**2) + f_3/(1440*epsilon**3) + 21079/(7464960*epsilon**3) - 2149/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","10552":"41*f_3/(17280*epsilon) - 11*f_5/(17280*epsilon) - pi**4/(259200*epsilon) + 803711/(134369280*epsilon) - 37*f_3/(17280*epsilon**2) - 84089/(8957952*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) + 57367/(7464960*epsilon**3) - 2581/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","10553":"2*f_3**2/(45*epsilon) - 19*f_3*f_5/(240*epsilon) + 37*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) + f_5/(24*epsilon) - 539*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","10554":"79*f_3**2/(2160*epsilon) + 3*f_3*f_5/(80*epsilon) - 61*f_3/(1620*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) - 13*f_5/(432*epsilon) - 329*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","10555":"-17*f_3**2/(4320*epsilon) - 197*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) - 29*f_5/(5760*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 1273/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 7/(3456*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","10556":"-f_3**2/(45*epsilon) + 23*f_3/(2160*epsilon) + pi**4*f_3/(7200*epsilon) + 29*f_5/(864*epsilon) - 7*f_7/(384*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","10557":"-5*f_3**2/(54*epsilon) - 4399*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 563*f_5/(2592*epsilon) + 149*f_7/(360*epsilon) - pi**6/(5832*epsilon) + 131*pi**4/(129600*epsilon) - 7*f_3**2/(360*epsilon**2) + 131*f_3/(1080*epsilon**2) - 7*f_5/(54*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","10558":"467*f_3/(6480*epsilon) + 3*f_5/(40*epsilon) - 799/(9720*epsilon) - pi**4/(25920*epsilon) + f_3/(108*epsilon**2) - 19/(810*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","10559":"89*f_3/(4320*epsilon) - f_5/(1440*epsilon) - 619/(103680*epsilon) + 7*pi**4/(86400*epsilon) + 7*f_3/(720*epsilon**2) - 7/(540*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) - 1/(720*epsilon**3) + 1/(120*epsilon**4)","10560":"-17*f_3**2/(24*epsilon) - 3*f_3*f_5/(10*epsilon) + f_3/(4*epsilon) + 27*f_3_5/(40*epsilon) - 319*f_5/(144*epsilon) + 2303*f_7/(640*epsilon) - 2063*pi**8/(10080000*epsilon) - 7/(72*epsilon) + 7*pi**4/(1800*epsilon) + 5*pi**6/(9072*epsilon) + 7*f_3/(15*epsilon**2) + 5*f_5/(12*epsilon**2) - 147*f_7/(160*epsilon**2) - 1/(30*epsilon**2)","10561":"121*f_3**2/(360*epsilon) - 3*f_3*f_5/(5*epsilon) - 133*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - f_5/(36*epsilon) + 1813*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10562":"-11*f_3/(10368*epsilon) + f_5/(4320*epsilon) - 7847/(622080*epsilon) - pi**4/(20736*epsilon) - 5*f_3/(864*epsilon**2) + pi**4/(43200*epsilon**2) + 127/(51840*epsilon**2) + f_3/(360*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","10563":"-49*f_3**2/(360*epsilon) - 17*f_3/(180*epsilon) + pi**4*f_3/(1800*epsilon) + 8*f_5/(27*epsilon) + 7*f_7/(240*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10564":"-f_3**2/(15*epsilon) + 19*f_3*f_5/(40*epsilon) + 49*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 11*f_5/(36*epsilon) - 4361*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10565":"-67*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 2459*f_3/(25920*epsilon) - 727*f_5/(12960*epsilon) - 13*f_7/(160*epsilon) - 139*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) - 7*f_3**2/(45*epsilon**2) - 257*f_3/(1080*epsilon**2) + 53*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10566":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10567":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10568":"f_3/(30720*epsilon) - f_5/(622080*epsilon) - 379/(17915904*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 413/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 391/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10569":"5*f_3**2/(62208*epsilon) - 203*f_3/(1492992*epsilon) - 17*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 599/(7464960*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 71/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 31/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","10570":"f_3/(55296*epsilon) + 107*f_5/(622080*epsilon) - 3451/(35831808*epsilon) - pi**4/(24883200*epsilon) + 23*f_3/(207360*epsilon**2) - pi**4/(1244160*epsilon**2) + 41/(4976640*epsilon**2) - f_3/(10368*epsilon**3) - 91/(2239488*epsilon**3) + 1/(34560*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10571":"f_3/(23040*epsilon) + 187*f_5/(1244160*epsilon) - 19*pi**4/(24883200*epsilon) - 1919/(29859840*epsilon) + f_3/(51840*epsilon**2) - 1967/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 145/(4478976*epsilon**3) - 41/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","10572":"71*f_3**2/(240*epsilon) - 3*f_3*f_5/(5*epsilon) - 9557*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 241*f_5/(480*epsilon) + 3479*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 8981/(25920*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 137/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","10573":"-161*f_3**2/(1080*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 1885*f_3/(5184*epsilon) + 2269*f_5/(6480*epsilon) + 11*f_7/(960*epsilon) - 1163/(1620*epsilon) - 31*pi**4/(259200*epsilon) + pi**6/(5832*epsilon) + 61*f_3**2/(360*epsilon**2) + 571*f_3/(4320*epsilon**2) - 421*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 13*pi**4/(43200*epsilon**2) + 10897/(17280*epsilon**2) - 31*f_3/(180*epsilon**3) + 7*f_5/(18*epsilon**3) - 1/(6*epsilon**3) + 1/(60*epsilon**4)","10574":"-7*f_3**2/(216*epsilon) - 16723*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 9799*f_5/(6480*epsilon) - 71*f_7/(320*epsilon) - 1163/(1620*epsilon) - 331*pi**4/(259200*epsilon) + 13*pi**6/(40824*epsilon) + f_3**2/(360*epsilon**2) + 3571*f_3/(4320*epsilon**2) - 661*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 13*pi**4/(43200*epsilon**2) + 10897/(17280*epsilon**2) - 31*f_3/(180*epsilon**3) + 7*f_5/(18*epsilon**3) - 1/(6*epsilon**3) + 1/(60*epsilon**4)","10575":"61*f_3**2/(360*epsilon) - 3*f_3*f_5/(5*epsilon) - 431*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 37*f_5/(72*epsilon) + 11879*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10576":"67*f_3**2/(120*epsilon) - 37*f_3/(45*epsilon) - pi**4*f_3/(600*epsilon) + 17*f_5/(18*epsilon) - 21*f_7/(32*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","10577":"-f_3**2/(45*epsilon) + 1655*f_3/(62208*epsilon) + 11*f_5/(135*epsilon) - 16997/(186624*epsilon) - 503*pi**4/(3110400*epsilon) + 31*pi**6/(544320*epsilon) - 37*f_3/(1296*epsilon**2) - 4*f_5/(45*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 151/(2430*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","10578":"f_3/(6480*epsilon) + f_5/(17280*epsilon) - 145133/(33592320*epsilon) - pi**4/(345600*epsilon) + f_3/(1920*epsilon**2) - 12301/(22394880*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 11227/(1492992*epsilon**3) - 5207/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","10579":"-17*f_3**2/(6480*epsilon) - 829*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 229*f_5/(25920*epsilon) + 1679*f_7/(34560*epsilon) - 17*pi**6/(979776*epsilon) + 293*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 277*f_3/(6480*epsilon**2) - 89*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","10580":"67*f_3**2/(2592*epsilon) - 1883*f_3/(17280*epsilon) - pi**4*f_3/(32400*epsilon) + 1997*f_5/(12960*epsilon) - 803*f_7/(11520*epsilon) - pi**6/(122472*epsilon) + 203*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 457*f_3/(6480*epsilon**2) - 125*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","10581":"f_3**2/(144*epsilon) + 23*f_3/(1296*epsilon) + 127*f_5/(2160*epsilon) - 233207/(2488320*epsilon) - pi**4/(129600*epsilon) + pi**6/(54432*epsilon) + 127*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) - 9283/(414720*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 9749/(138240*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","10582":"5*f_3**2/(54*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 12893*f_3/(25920*epsilon) - 3887*f_5/(6480*epsilon) - 751*f_7/(2880*epsilon) - 83*pi**4/(51840*epsilon) + 23*pi**6/(81648*epsilon) + 7*f_3**2/(360*epsilon**2) - 83*f_3/(432*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","10583":"-59*f_3**2/(576*epsilon) - 8369*f_3/(155520*epsilon) - 5093*f_5/(8640*epsilon) + 49*f_7/(64*epsilon) + 59*pi**4/(3110400*epsilon) + 23/(7290*epsilon) + pi**6/(68040*epsilon) + 59*f_3/(25920*epsilon**2) + 17*f_5/(1440*epsilon**2) - 1217/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","10584":"-7*f_3**2/(576*epsilon) + 145*f_3/(20736*epsilon) + 17*f_5/(864*epsilon) - pi**6/(544320*epsilon) + 67*pi**4/(518400*epsilon) + 12349/(311040*epsilon) + 67*f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 23/(6480*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10585":"-29*f_3**2/(80*epsilon) + f_3*f_5/(40*epsilon) - 653*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 107*f_5/(160*epsilon) + 2891*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 4051/(25920*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(3600*epsilon**2) + 43/(1080*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","10586":"-43*f_3**2/(72*epsilon) + 3*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 181*f_3/(540*epsilon) + 9*f_3_5/(40*epsilon) - 41*f_5/(72*epsilon) + 1561*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10587":"811*f_3/(34560*epsilon) + f_5/(288*epsilon) - 17011/(414720*epsilon) - pi**4/(69120*epsilon) - f_3/(576*epsilon**2) - 1319/(69120*epsilon**2) + 611/(46080*epsilon**3) + 43/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","10588":"119*f_3**2/(2880*epsilon) - 22483*f_3/(103680*epsilon) + 181*f_5/(864*epsilon) - 13607/(311040*epsilon) - 179*pi**4/(518400*epsilon) + 17*pi**6/(272160*epsilon) - 179*f_3/(4320*epsilon**2) + 71*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 71/(12960*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10589":"-79*f_3**2/(1080*epsilon) - 8983*f_3/(12960*epsilon) + pi**4*f_3/(2700*epsilon) + 3173*f_5/(2592*epsilon) - 1667*f_7/(5760*epsilon) - 37*pi**6/(163296*epsilon) + 31*pi**4/(25920*epsilon) - 17*f_3**2/(180*epsilon**2) + 25*f_3/(54*epsilon**2) - 53*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","10590":"-f_3**2/(16*epsilon) + pi**4*f_3/(3600*epsilon) + 8351*f_3/(51840*epsilon) - 37*f_5/(1440*epsilon) - 7*f_7/(160*epsilon) - 12709/(311040*epsilon) - 181*pi**4/(518400*epsilon) + f_3**2/(60*epsilon**2) - 97*f_3/(1080*epsilon**2) + pi**4/(5400*epsilon**2) + 763/(12960*epsilon**2) + f_3/(45*epsilon**3) - 61/(2160*epsilon**3) + 1/(180*epsilon**4)","10591":"f_3**2/(720*epsilon) - 809*f_3/(138240*epsilon) + f_5/(864*epsilon) + 299/(559872*epsilon) + pi**6/(725760*epsilon) + 923*pi**4/(37324800*epsilon) + 23*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - pi**4/(207360*epsilon**2) + 1781/(414720*epsilon**2) - 5*f_3/(1728*epsilon**3) - pi**4/(259200*epsilon**3) + 281/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 35/(1728*epsilon**4) + 13/(1080*epsilon**5)","10592":"-31*f_3**2/(216*epsilon) + pi**4*f_3/(1350*epsilon) + 7693*f_3/(12960*epsilon) - 695*f_5/(2592*epsilon) - 377*f_7/(5760*epsilon) - 59*pi**6/(163296*epsilon) + 7*pi**4/(5184*epsilon) + 2*f_3**2/(45*epsilon**2) + 35*f_3/(216*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10593":"-151*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 4343/(13436928*epsilon) - 13*f_3/(103680*epsilon**2) - 23693/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1591/(2799360*epsilon**3) + 11/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","10594":"13*f_3**2/(69120*epsilon) + 809*f_3/(7464960*epsilon) + 7*f_5/(17280*epsilon) - 11*pi**4/(3110400*epsilon) - pi**6/(4354560*epsilon) + 2363/(22394880*epsilon) - 11*f_3/(25920*epsilon**2) - 7*f_5/(34560*epsilon**2) + 1037/(29859840*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 131/(414720*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(41472*epsilon**4) - 7/(8640*epsilon**5)","10595":"-11*f_3/(27648*epsilon) - 7*f_5/(69120*epsilon) + 7*pi**4/(6220800*epsilon) + 1571/(8398080*epsilon) + 7*f_3/(51840*epsilon**2) - 6337/(53747712*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 319/(699840*epsilon**3) + 71/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","10596":"11*f_3**2/(6480*epsilon) - 89*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) - 41*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) + 13*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 13*f_3/(12960*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","10597":"17*f_3**2/(8640*epsilon) - 893*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) + 107*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) + 7*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) - f_3**2/(810*epsilon**2) + 7*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10598":"-11*f_3**2/(103680*epsilon) - 2681*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 6769/(11197440*epsilon) - pi**6/(19595520*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","10599":"f_3**2/(2880*epsilon) - pi**4*f_3/(388800*epsilon) + 991*f_3/(155520*epsilon) - 179*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(217728*epsilon) + 31/(62208*epsilon) + 49*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 49*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) - 7/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","10600":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 137*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) - 269/(2239488*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10601":"5*f_3**2/(10368*epsilon) - 283*f_3/(746496*epsilon) + 29*f_5/(34560*epsilon) - 3739/(11197440*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 247/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10602":"-287*f_3/(311040*epsilon) - 23*f_5/(8640*epsilon) - pi**4/(622080*epsilon) + 3203/(746496*epsilon) - f_3/(5184*epsilon**2) - 283/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","10603":"5*f_3**2/(10368*epsilon) - 4079*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - 4639/(11197440*epsilon) - 109*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 109*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10604":"487*f_3/(1244160*epsilon) - 371*f_5/(207360*epsilon) - pi**4/(138240*epsilon) + 7883/(4478976*epsilon) - 5*f_3/(13824*epsilon**2) - 34841/(134369280*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 473/(1119744*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","10605":"f_3**2/(25920*epsilon) - 2527*f_3/(311040*epsilon) + pi**4*f_3/(77760*epsilon) + 467*f_5/(155520*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(279936*epsilon) - 7*pi**4/(777600*epsilon) + 40277/(3732480*epsilon) + f_3**2/(1296*epsilon**2) - 7*f_3/(2880*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1813/(622080*epsilon**2) + 11*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 113/(25920*epsilon**3) + 1/(1080*epsilon**4)","10606":"23*f_3/(103680*epsilon) - 11*f_5/(3840*epsilon) - 23*pi**4/(3110400*epsilon) + 165427/(53747712*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 24593/(33592320*epsilon**2) + f_3/(2880*epsilon**3) - 71507/(44789760*epsilon**3) + 539/(414720*epsilon**4) - 221/(311040*epsilon**5) + 1/(5184*epsilon**6)","10607":"17*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 37*f_5/(432*epsilon) - 133*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","10608":"13*f_3**2/(960*epsilon) + 1321*f_3/(103680*epsilon) + f_5/(96*epsilon) - 10223/(248832*epsilon) - pi**6/(60480*epsilon) - 17*pi**4/(259200*epsilon) - 17*f_3/(2160*epsilon**2) - 7*f_5/(480*epsilon**2) + 2023/(207360*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 37/(3456*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(120*epsilon**5)","10609":"13*f_3**2/(540*epsilon) - 875*f_3/(2592*epsilon) - pi**4*f_3/(21600*epsilon) + 611*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(10206*epsilon) + 13*pi**4/(25920*epsilon) - f_3**2/(360*epsilon**2) + 13*f_3/(216*epsilon**2) - 2*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","10610":"811*f_3/(34560*epsilon) + f_5/(288*epsilon) - 17011/(414720*epsilon) - pi**4/(69120*epsilon) - f_3/(576*epsilon**2) - 1319/(69120*epsilon**2) + 611/(46080*epsilon**3) + 43/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","10611":"-611*f_3/(34560*epsilon) - 19*f_5/(5760*epsilon) - pi**4/(69120*epsilon) + 10969/(829440*epsilon) - f_3/(576*epsilon**2) + pi**4/(57600*epsilon**2) + 1381/(276480*epsilon**2) + f_3/(480*epsilon**3) + 13/(1152*epsilon**3) - 53/(5760*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","10612":"-179*f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(270*epsilon) + 9*f_3_5/(40*epsilon) - 29*f_5/(72*epsilon) + 5089*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10613":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 23*f_3/(11520*epsilon) + 137*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) - 325/(6912*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 23/(1728*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","10614":"61*f_3**2/(360*epsilon) - 19*f_3*f_5/(40*epsilon) - 113*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 25*f_5/(18*epsilon) + 12089*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10615":"137*f_3**2/(360*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 37*f_5/(432*epsilon) - 329*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","10616":"-121*f_3**2/(12960*epsilon) - 7921*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 4559*f_5/(25920*epsilon) + 61*f_7/(8640*epsilon) - 37*pi**4/(1555200*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) + 697*f_3/(6480*epsilon**2) - 11*f_5/(81*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","10617":"-29*f_3**2/(17280*epsilon) + 13427*f_3/(311040*epsilon) - 383*f_5/(51840*epsilon) - 17683/(466560*epsilon) - 19*pi**6/(3265920*epsilon) + 221*pi**4/(6220800*epsilon) - 3223*f_3/(103680*epsilon**2) + 43*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1733/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5/(648*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10618":"139*f_3**2/(2160*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 49*f_3/(810*epsilon) - 3*f_3_5/(80*epsilon) + 19*f_5/(108*epsilon) - 4193*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","10619":"-5*f_3**2/(1728*epsilon) - 6583*f_3/(622080*epsilon) + 649*f_5/(51840*epsilon) - 31649/(14929920*epsilon) + pi**6/(1632960*epsilon) + 53*pi**4/(1244160*epsilon) + 233*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 1253/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 271/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","10620":"-f_3**2/(320*epsilon) + 121*f_3/(20736*epsilon) + f_5/(48*epsilon) - pi**6/(90720*epsilon) - 2429/(311040*epsilon) + 79*pi**4/(518400*epsilon) + 79*f_3/(4320*epsilon**2) - f_5/(160*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(1296*epsilon**2) - f_3/(72*epsilon**3) + 1/(540*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10621":"f_3**2/(15*epsilon) - f_3*f_5/(9*epsilon) - 5*f_3/(108*epsilon) - f_5/(18*epsilon) - 287*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","10622":"-37*f_3**2/(90*epsilon) - 5*f_3/(18*epsilon) + pi**4*f_3/(1800*epsilon) + 181*f_5/(216*epsilon) + 21*f_7/(160*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10623":"-f_3**2/(24*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) + 1463*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10624":"-37*f_3**2/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 14969*f_3/(12960*epsilon) + 29*f_5/(180*epsilon) + 7*f_7/(20*epsilon) - 101467/(77760*epsilon) - 43*pi**4/(129600*epsilon) + 4*f_3**2/(45*epsilon**2) - 179*f_3/(270*epsilon**2) + pi**4/(5400*epsilon**2) + 313/(432*epsilon**2) + 2*f_3/(15*epsilon**3) - 47/(360*epsilon**3) + 1/(90*epsilon**4)","10625":"11*f_3**2/(30*epsilon) - 1693*f_3/(3240*epsilon) - pi**4*f_3/(1800*epsilon) + 7*f_5/(40*epsilon) - 7*f_7/(20*epsilon) + 19*pi**4/(25920*epsilon) + 947/(4860*epsilon) - 4*f_3**2/(45*epsilon**2) + f_3/(8*epsilon**2) - 127/(3240*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","10626":"f_3**2/(45*epsilon) - 11*f_3/(18*epsilon) + pi**4*f_3/(1800*epsilon) + 157*f_5/(216*epsilon) + 7*f_7/(480*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10627":"7*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 629*f_3/(2592*epsilon) - 403*f_5/(1296*epsilon) + 277*f_7/(2880*epsilon) - 17*pi**6/(163296*epsilon) - 241/(34560*epsilon) + 119*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 283*f_3/(4320*epsilon**2) - 17*f_5/(216*epsilon**2) - 391/(5760*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 11/(720*epsilon**3) + 1/(30*epsilon**4)","10628":"-37*f_3**2/(1440*epsilon) + 12559*f_3/(311040*epsilon) + 203*f_5/(2880*epsilon) - 16997/(186624*epsilon) - 323*pi**4/(3110400*epsilon) + 13*pi**6/(272160*epsilon) - 55*f_3/(1296*epsilon**2) - 3*f_5/(40*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 151/(2430*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","10629":"17*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) + 181*f_5/(216*epsilon) - 469*f_7/(540*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","10630":"3*f_3**2/(20*epsilon) + f_3*f_5/(10*epsilon) - 19*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(12*epsilon) + 49*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10631":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) - 13*f_3/(135*epsilon) - 5*f_5/(12*epsilon) + 553*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","10632":"9*f_3**2/(80*epsilon) - pi**4*f_3/(1200*epsilon) - f_3/(90*epsilon) + 7*f_5/(36*epsilon) - 49*f_7/(160*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","10633":"-529*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 27263*f_3/(25920*epsilon) - 11767*f_5/(12960*epsilon) + 79*f_7/(1440*epsilon) - 11*pi**6/(163296*epsilon) + 41*pi**4/(259200*epsilon) + f_3**2/(90*epsilon**2) - 707*f_3/(1080*epsilon**2) + 83*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10634":"131*f_3**2/(2160*epsilon) - 3373*f_3/(25920*epsilon) + pi**4*f_3/(2160*epsilon) + 1613*f_5/(12960*epsilon) - 353*f_7/(2880*epsilon) - 139*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) - 7*f_3**2/(45*epsilon**2) - 257*f_3/(1080*epsilon**2) + 53*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10635":"-539*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 4811*f_3/(12960*epsilon) + 1133*f_5/(2592*epsilon) - 529*f_7/(2880*epsilon) - 8981/(25920*epsilon) - 25*pi**6/(163296*epsilon) + 161*pi**4/(129600*epsilon) + 7*f_3**2/(45*epsilon**2) + 11*f_3/(108*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 137/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","10636":"-f_3**2/(160*epsilon) - 751*f_3/(41472*epsilon) + 43*f_5/(1440*epsilon) - 1331/(77760*epsilon) + 31*pi**4/(2073600*epsilon) + pi**6/(362880*epsilon) + 91*f_3/(3456*epsilon**2) - f_5/(40*epsilon**2) - 3563/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 5/(6912*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","10637":"-31*f_3**2/(1920*epsilon) + 10541*f_3/(207360*epsilon) - f_5/(80*epsilon) - 218917/(4976640*epsilon) - pi**6/(181440*epsilon) + 53*pi**4/(518400*epsilon) + 169*f_3/(34560*epsilon**2) - f_5/(320*epsilon**2) - 3307/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 49*f_3/(1440*epsilon**3) - 581/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","10638":"11*f_3**2/(36*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 131*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 613*f_5/(432*epsilon) + 6797*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","10639":"-7*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 83*f_3/(960*epsilon) - 733*f_5/(12960*epsilon) + 359*f_7/(1440*epsilon) - 87673/(311040*epsilon) - pi**4/(28800*epsilon) + pi**6/(23328*epsilon) - f_3**2/(180*epsilon**2) - f_3/(240*epsilon**2) + 7*f_5/(216*epsilon**2) - 3331/(25920*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(60*epsilon**3) + f_5/(18*epsilon**3) - 121/(2160*epsilon**3) + 19/(180*epsilon**4)","10640":"-f_3**2/(120*epsilon) + 1579*f_3/(124416*epsilon) + 19*f_5/(2160*epsilon) - 276809/(7464960*epsilon) + pi**6/(120960*epsilon) + 29*pi**4/(248832*epsilon) + 499*f_3/(25920*epsilon**2) - f_5/(90*epsilon**2) - 4445/(248832*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 2269/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","10641":"-23*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) + 181*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 13*f_5/(48*epsilon) - 539*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","10642":"1459*f_3/(34560*epsilon) + 97*f_5/(1152*epsilon) - 49*f_7/(320*epsilon) - 47*pi**4/(345600*epsilon) + 16243/(829440*epsilon) - 47*f_3/(2880*epsilon**2) - 2623/(55296*epsilon**2) + pi**4/(11520*epsilon**2) + f_3/(96*epsilon**3) - 253/(11520*epsilon**3) + 49/(1920*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10643":"-17*f_3**2/(240*epsilon) + pi**4*f_3/(3600*epsilon) + 17791*f_3/(103680*epsilon) - 19*f_5/(576*epsilon) - 7*f_7/(160*epsilon) - 51529/(1244160*epsilon) - 353*pi**4/(1036800*epsilon) + f_3**2/(60*epsilon**2) - 19*f_3/(270*epsilon**2) + pi**4/(8640*epsilon**2) + 223/(5184*epsilon**2) + f_3/(72*epsilon**3) - 37/(2160*epsilon**3) + 1/(360*epsilon**4)","10644":"-433*f_3**2/(2160*epsilon) - 31*f_3/(2592*epsilon) + pi**4*f_3/(2160*epsilon) + 1405*f_5/(2592*epsilon) - 13*f_7/(160*epsilon) - 65*pi**6/(163296*epsilon) + 211*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 211*f_3/(1080*epsilon**2) - 65*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10645":"229*f_3/(11520*epsilon) - 7*f_5/(480*epsilon) - 7*pi**4/(115200*epsilon) + 137/(138240*epsilon) - f_3/(80*epsilon**2) - pi**4/(14400*epsilon**2) + 617/(23040*epsilon**2) + f_3/(80*epsilon**3) + 163/(46080*epsilon**3) - 37/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","10646":"-f_3**2/(180*epsilon) + 67*f_3*f_5/(45*epsilon) - pi**4*f_3/(900*epsilon) - 21*f_3_5/(10*epsilon) + 5*f_5/(36*epsilon) - 329*f_7/(540*epsilon) - pi**6/(2268*epsilon) + 1849*pi**8/(9720000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","10647":"-13*f_3**2/(216*epsilon) - 151*f_3/(2592*epsilon) - pi**4*f_3/(2700*epsilon) + 1615*f_5/(2592*epsilon) - 1847*f_7/(5760*epsilon) - 5*pi**6/(23328*epsilon) + 151*pi**4/(129600*epsilon) - f_3**2/(45*epsilon**2) + 151*f_3/(1080*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10648":"-f_3**2/(180*epsilon) + 131*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) + 61*f_5/(216*epsilon) - 49*f_7/(540*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","10649":"-11*f_3**2/(135*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 3023*f_3/(25920*epsilon) - 5*f_5/(1296*epsilon) + 877*f_7/(2880*epsilon) - 16129/(77760*epsilon) - pi**6/(10206*epsilon) - 61*pi**4/(259200*epsilon) + 11*f_3**2/(360*epsilon**2) - 61*f_3/(2160*epsilon**2) - 2*f_5/(27*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(27216*epsilon**2) + 1529/(25920*epsilon**2) - f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 17/(1080*epsilon**3) + 1/(360*epsilon**4)","10650":"911*f_3/(51840*epsilon) + 7*f_5/(2880*epsilon) - 4585/(497664*epsilon) - 13*pi**4/(518400*epsilon) - 13*f_3/(4320*epsilon**2) - 7481/(829440*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1049/(69120*epsilon**3) + 43/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","10651":"233*f_3/(155520*epsilon) + f_5/(576*epsilon) - 39607/(20155392*epsilon) + 13*pi**4/(3110400*epsilon) + 131*f_3/(51840*epsilon**2) - 15199/(8398080*epsilon**2) - f_3/(288*epsilon**3) + 9883/(11197440*epsilon**3) + 2483/(933120*epsilon**4) - 13/(5184*epsilon**5) + 1/(1296*epsilon**6)","10652":"11*f_3/(8957952*epsilon) - f_5/(248832*epsilon) + 67/(143327232*epsilon) + 7*pi**4/(268738560*epsilon) + 7*f_3/(2239488*epsilon**2) - pi**4/(22394880*epsilon**2) + 35/(35831808*epsilon**2) - f_3/(186624*epsilon**3) + 19/(8957952*epsilon**3) + 11/(2239488*epsilon**4) + 7/(559872*epsilon**5) - 1/(46656*epsilon**6)","10653":"11*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 3361/(716636160*epsilon) - f_3/(58320*epsilon**2) + 1543/(358318080*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 89/(14929920*epsilon**3) + 59/(4478976*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","10654":"-f_3/(2488320*epsilon) - pi**4/(24883200*epsilon) + 197/(358318080*epsilon) - f_3/(207360*epsilon**2) + 1063/(134369280*epsilon**2) + 247/(13436928*epsilon**3) - 47/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","10655":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","10656":"-13*f_3/(207360*epsilon) - 451/(8957952*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) - 319/(11197440*epsilon**2) - 1/(11520*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","10657":"-13*f_3/(207360*epsilon) - 7913/(179159040*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 161/(5598720*epsilon**2) + 5/(82944*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10658":"f_3**2/(960*epsilon) - 1675*f_3/(41472*epsilon) - 61*f_5/(1920*epsilon) - pi**6/(90720*epsilon) - 53*pi**4/(2073600*epsilon) + 19193/(155520*epsilon) + 371*f_3/(17280*epsilon**2) + 13*f_5/(480*epsilon**2) - 11507/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - 361/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","10659":"-43*f_3**2/(1440*epsilon) + pi**4*f_3/(7200*epsilon) + 9911*f_3/(103680*epsilon) + 53*f_5/(2880*epsilon) - 55669/(622080*epsilon) - 181*pi**4/(1036800*epsilon) + f_3**2/(120*epsilon**2) - 97*f_3/(2160*epsilon**2) + pi**4/(10800*epsilon**2) + 1411/(25920*epsilon**2) + f_3/(90*epsilon**3) - 61/(4320*epsilon**3) + 1/(360*epsilon**4)","10660":"143*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 77*f_5/(432*epsilon) - 1001*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","10661":"47*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 43*f_3/(180*epsilon) - 31*f_5/(108*epsilon) - 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10662":"7*f_3**2/(15*epsilon) - 3*f_3*f_5/(20*epsilon) - 49*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 11*f_5/(24*epsilon) - 1127*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10663":"11*f_3**2/(576*epsilon) + 17213*f_3/(103680*epsilon) - 121*f_5/(864*epsilon) - 23*pi**6/(272160*epsilon) - 13607/(311040*epsilon) + 229*pi**4/(518400*epsilon) + 229*f_3/(4320*epsilon**2) - 89*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 71/(12960*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10664":"59*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 83*f_5/(432*epsilon) - 2359*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","10665":"-25*f_3/(248832*epsilon) - 19*f_5/(23040*epsilon) - 43*pi**4/(6220800*epsilon) + 13979/(11197440*epsilon) - 67*f_3/(207360*epsilon**2) - 8005/(26873856*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 2473/(5598720*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","10666":"-f_3**2/(32*epsilon) - 6989*f_3/(34560*epsilon) + 403*f_5/(1440*epsilon) - 9137/(207360*epsilon) + 49*pi**4/(345600*epsilon) + pi**6/(36288*epsilon) + 13*f_3/(64*epsilon**2) - 3*f_5/(16*epsilon**2) - pi**4/(2400*epsilon**2) - 1073/(92160*epsilon**2) - 7*f_3/(240*epsilon**3) + 335/(9216*epsilon**3) - 9/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","10667":"19*f_3**2/(51840*epsilon) - 2351*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - pi**6/(612360*epsilon) - 8743/(11197440*epsilon) + 131*pi**4/(37324800*epsilon) + 131*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 211/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10668":"23*f_3**2/(25920*epsilon) - 5303*f_3/(3732480*epsilon) + f_5/(640*epsilon) - 17*pi**6/(19595520*epsilon) - 953/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10669":"f_3**2/(5760*epsilon) + 961*f_3/(3732480*epsilon) + 187*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 103/(11197440*epsilon) + 227*pi**4/(37324800*epsilon) + 227*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 71/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10670":"-359*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 118907/(1074954240*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 49817/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 8681/(67184640*epsilon**3) - 1399/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","10671":"-1199*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 3798269/(43535646720*epsilon) - pi**4/(27993600*epsilon) - 17*f_3/(1244160*epsilon**2) - pi**4/(111974400*epsilon**2) + 1067/(1451188224*epsilon**2) + 7*f_3/(466560*epsilon**3) + 3101/(50388480*epsilon**3) - 6761/(100776960*epsilon**4) + 1/(29160*epsilon**5) - 1/(139968*epsilon**6)","10672":"-1083733/(17414258688*epsilon) - 192539/(14511882240*epsilon**2) + 5033/(100776960*epsilon**3) - 7697/(201553920*epsilon**4) + 1/(58320*epsilon**5) - 1/(279936*epsilon**6)","10673":"f_3**2/(11520*epsilon) - 541*f_3/(2488320*epsilon) - 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + pi**4/(8957952*epsilon) + 14761/(33592320*epsilon) + 5*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 12521/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1399680*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","10674":"f_3**2/(31104*epsilon) + 181*f_3/(2488320*epsilon) + 191*f_5/(933120*epsilon) - 359/(2211840*epsilon) - 17*pi**6/(117573120*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 10663/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 79/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10675":"f_3**2/(720*epsilon) - 19469*f_3/(3732480*epsilon) + 29*f_5/(12960*epsilon) - 1501/(1866240*epsilon) + 119*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) - 583*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(3110400*epsilon**2) + 16567/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 473/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","10676":"-29*f_3**2/(51840*epsilon) - 181*f_3/(124416*epsilon) + 647*f_5/(77760*epsilon) - pi**6/(612360*epsilon) + 763/(373248*epsilon) + 59*pi**4/(1866240*epsilon) + 59*f_3/(15552*epsilon**2) - 29*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 179/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10677":"f_3**2/(4320*epsilon) + 31*f_3/(23040*epsilon) + 761*f_5/(103680*epsilon) - 1374467/(268738560*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 145537/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4421/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","10678":"-911*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) + 13*pi**4/(2073600*epsilon) + 1150717/(268738560*epsilon) + 13*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 162623/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 4219/(1866240*epsilon**3) - 2521/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","10679":"f_3**2/(640*epsilon) - 817*f_3/(248832*epsilon) - 53*f_5/(34560*epsilon) - pi**6/(544320*epsilon) - 11*pi**4/(2488320*epsilon) + 86477/(11197440*epsilon) - 11*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(115200*epsilon**2) + 1831/(746496*epsilon**2) - f_3/(960*epsilon**3) - 1/(1944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","10680":"f_3**2/(864*epsilon) - 14533*f_3/(622080*epsilon) + 7*f_5/(2592*epsilon) - 143*pi**4/(6220800*epsilon) + 37*pi**6/(3265920*epsilon) + 35569/(1866240*epsilon) - 143*f_3/(51840*epsilon**2) + 17*f_5/(2160*epsilon**2) - 469/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10681":"-851*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) - 8951/(5598720*epsilon) + pi**4/(207360*epsilon) + f_3/(1728*epsilon**2) - 4229/(2985984*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 179/(19440*epsilon**3) - 1237/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","10682":"19*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 5513*f_3/(25920*epsilon) - 871*f_5/(3240*epsilon) - 359*f_7/(2880*epsilon) - pi**4/(2592*epsilon) + 5*pi**6/(46656*epsilon) + f_3**2/(360*epsilon**2) - 5*f_3/(108*epsilon**2) + 35*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","10683":"-4171/(92160*epsilon) + 2107/(92160*epsilon**2) - 259/(23040*epsilon**3) + 13/(5760*epsilon**4) - 1/(1440*epsilon**5)","10684":"-293*f_3**2/(2160*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 2663*f_3/(12960*epsilon) - 919*f_5/(2592*epsilon) + 659*f_7/(1440*epsilon) - 25*pi**6/(163296*epsilon) - 2441/(25920*epsilon) + 29*pi**4/(129600*epsilon) + 11*f_3**2/(360*epsilon**2) + 29*f_3/(1080*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 49/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","10685":"223*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 389*f_3/(5184*epsilon) - 4013*f_5/(12960*epsilon) + 13*f_7/(160*epsilon) - 13*pi**4/(51840*epsilon) + 23*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 13*f_3/(432*epsilon**2) + 23*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10686":"-53*f_3**2/(180*epsilon) - f_3*f_5/(10*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 5*f_5/(432*epsilon) + 973*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","10687":"9*f_3**2/(80*epsilon) - pi**4*f_3/(1200*epsilon) + f_3/(180*epsilon) + 7*f_5/(36*epsilon) - 21*f_7/(64*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","10688":"263*f_3**2/(2880*epsilon) - 29419*f_3/(155520*epsilon) - 187*f_5/(1728*epsilon) - 647*pi**4/(3110400*epsilon) + pi**6/(45360*epsilon) + 52277/(233280*epsilon) + 973*f_3/(25920*epsilon**2) + 23*f_5/(1440*epsilon**2) - 68491/(1244160*epsilon**2) + pi**4/(10368*epsilon**2) + 5*f_3/(432*epsilon**3) - 583/(103680*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 59/(8640*epsilon**4) - 1/(720*epsilon**5)","10689":"31*f_3/(34560*epsilon) - f_5/(1280*epsilon) - 14807/(4976640*epsilon) + pi**4/(46080*epsilon) + f_3/(384*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 2381/(1658880*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(6912*epsilon**3) - 139/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","10690":"139*f_3/(1080*epsilon) + 121*f_5/(1440*epsilon) - 2971/(20736*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) + 1/(864*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 11/(720*epsilon**3) + 1/(120*epsilon**4)","10691":"7*f_3**2/(20*epsilon) - f_3*f_5/(40*epsilon) - f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 7*f_5/(36*epsilon) - 1421*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10692":"61*f_3**2/(360*epsilon) - 19*f_3*f_5/(40*epsilon) - 229*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 5*f_5/(8*epsilon) + 12089*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10693":"-5*f_3**2/(288*epsilon) + pi**4*f_3/(7200*epsilon) + 1253*f_3/(41472*epsilon) - 59*f_5/(5760*epsilon) - 383*pi**4/(2073600*epsilon) + 7817/(2488320*epsilon) + f_3**2/(120*epsilon**2) - 383*f_3/(17280*epsilon**2) + 13*pi**4/(172800*epsilon**2) + 1571/(207360*epsilon**2) + 13*f_3/(1440*epsilon**3) - 241/(17280*epsilon**3) + 13/(1440*epsilon**4)","10694":"7*f_3**2/(720*epsilon) - pi**4*f_3/(3600*epsilon) + 571*f_3/(34560*epsilon) + 37*f_5/(2880*epsilon) - 1307/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - pi**4/(9600*epsilon**2) - 19/(8640*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","10695":"-2651*f_3/(51840*epsilon) - 31*f_5/(480*epsilon) - 71*pi**4/(518400*epsilon) + 7541/(62208*epsilon) - 101*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 2323/(103680*epsilon**2) + 11*f_3/(360*epsilon**3) - 67/(2160*epsilon**3) + 1/(144*epsilon**4)","10696":"149*f_3/(4320*epsilon) - f_5/(36*epsilon) - 37871/(829440*epsilon) + pi**4/(8640*epsilon) + f_3/(72*epsilon**2) - 299/(17280*epsilon**2) + 1/(128*epsilon**3) + 7/(720*epsilon**4) - 1/(180*epsilon**5)","10697":"37*f_3**2/(720*epsilon) - 1271*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - 7*f_5/(720*epsilon) + 929/(38880*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 41/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","10698":"37*f_3**2/(720*epsilon) - 731*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - 7*f_5/(720*epsilon) + 389/(38880*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 41/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","10699":"7*f_3**2/(30*epsilon) + f_3*f_5/(10*epsilon) + 11*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 23*f_5/(36*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10700":"17*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 3721*f_3/(12960*epsilon) - 385*f_5/(1296*epsilon) - 67*f_7/(480*epsilon) - 17*pi**6/(163296*epsilon) + 119*pi**4/(259200*epsilon) + 4751/(34560*epsilon) - f_3**2/(180*epsilon**2) + 283*f_3/(4320*epsilon**2) - 17*f_5/(216*epsilon**2) - 59/(1152*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 11/(720*epsilon**3) + 1/(30*epsilon**4)","10701":"-f_3**2/(60*epsilon) + 3*f_3*f_5/(5*epsilon) + 83*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(9*epsilon) - 5831*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10702":"-f_3/(1440*epsilon) + pi**4/(115200*epsilon) + 34855/(2985984*epsilon) + f_3/(960*epsilon**2) - 187/(124416*epsilon**2) + 263/(103680*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","10703":"f_3**2/(135*epsilon) - 1891*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 811*f_5/(3240*epsilon) + 359*f_7/(2880*epsilon) - 3521/(34560*epsilon) - pi**6/(10206*epsilon) + 7*pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + 7*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 11/(1440*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(80*epsilon**3) + 1/(120*epsilon**4)","10704":"131*f_3**2/(2160*epsilon) - 1403*f_3/(3240*epsilon) + pi**4*f_3/(2160*epsilon) - 1529*f_5/(6480*epsilon) - 13*f_7/(160*epsilon) - 17*pi**6/(163296*epsilon) - 31*pi**4/(64800*epsilon) + 15893/(20736*epsilon) + f_3**2/(36*epsilon**2) - 473*f_3/(4320*epsilon**2) - 17*f_5/(216*epsilon**2) - 11*pi**4/(43200*epsilon**2) + pi**6/(13608*epsilon**2) + 1931/(17280*epsilon**2) + 8*f_3/(45*epsilon**3) + f_5/(18*epsilon**3) - 151/(720*epsilon**3) + 1/(30*epsilon**4)","10705":"17*f_3**2/(1728*epsilon) - 20051*f_3/(1866240*epsilon) - 19*f_5/(8640*epsilon) - 1463/(829440*epsilon) + pi**6/(816480*epsilon) + 13*pi**4/(414720*epsilon) + 109*f_3/(31104*epsilon**2) + f_5/(1440*epsilon**2) - 4187/(933120*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 43*f_3/(1440*epsilon**3) - pi**4/(129600*epsilon**3) + 5581/(155520*epsilon**3) + 19*f_3/(1080*epsilon**4) - 7/(270*epsilon**4) + 7/(1080*epsilon**5)","10706":"383*f_3/(12960*epsilon) - 3*f_5/(64*epsilon) - 49*f_7/(640*epsilon) - 49*pi**4/(518400*epsilon) + 183589/(2488320*epsilon) - 53*f_3/(8640*epsilon**2) - 1999/(414720*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(144*epsilon**3) + 821/(138240*epsilon**3) + 29/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","10707":"49*f_3/(34560*epsilon) + f_5/(240*epsilon) - 23*pi**4/(345600*epsilon) - 37/(41472*epsilon) - 23*f_3/(2880*epsilon**2) + 31/(69120*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 23/(23040*epsilon**3) + 7/(1920*epsilon**4) - 19/(480*epsilon**5) + 1/(24*epsilon**6)","10708":"f_3/(34560*epsilon) - 541/(3359232*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) + 3193/(67184640*epsilon**2) + 1/(23328*epsilon**3) - 1/(10368*epsilon**4) + 1/(19440*epsilon**5)","10709":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10710":"-f_3**2/(207360*epsilon) - 547*f_3/(14929920*epsilon) - 77*f_5/(1244160*epsilon) - 949/(17915904*epsilon) + 301*pi**4/(447897600*epsilon) + pi**6/(13063680*epsilon) + 301*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 4969/(89579520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 79/(933120*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 113/(622080*epsilon**4) + 7/(25920*epsilon**5)","10711":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10712":"247*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 763/(29859840*epsilon) + 19*pi**4/(74649600*epsilon) + 19*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) - 149/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 103/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10713":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10714":"17*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 779/(39813120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 313/(19906560*epsilon**2) - 7*f_3/(103680*epsilon**3) + 91/(4478976*epsilon**3) + 7/(1244160*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10715":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10716":"-29*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(4976640*epsilon) + 15793/(537477120*epsilon) + f_3/(41472*epsilon**2) - 1021/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3211/(33592320*epsilon**3) + 47/(466560*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10717":"f_3**2/(23040*epsilon) + 379*f_3/(14929920*epsilon) + 7*f_5/(46080*epsilon) - 29597/(119439360*epsilon) - pi**6/(19595520*epsilon) + pi**4/(447897600*epsilon) + f_3/(3732480*epsilon**2) - f_5/(34560*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 5731/(89579520*epsilon**2) - 23*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 131/(1492992*epsilon**3) + f_3/(25920*epsilon**4) - 1/(7776*epsilon**4) + 1/(17280*epsilon**5)","10718":"f_3**2/(31104*epsilon) + 181*f_3/(2488320*epsilon) + 191*f_5/(933120*epsilon) - 359/(2211840*epsilon) - 17*pi**6/(117573120*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 10663/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 79/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10719":"-7*f_3**2/(207360*epsilon) + 287*f_3/(2985984*epsilon) + 23*f_5/(414720*epsilon) - 4847/(39813120*epsilon) - pi**6/(19595520*epsilon) + 29*pi**4/(89579520*epsilon) + 29*f_3/(746496*epsilon**2) - f_5/(34560*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 4723/(89579520*epsilon**2) - 23*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 511/(7464960*epsilon**3) + f_3/(25920*epsilon**4) - 1/(7776*epsilon**4) + 1/(17280*epsilon**5)","10720":"35*f_3/(497664*epsilon) + 7*f_5/(1244160*epsilon) - 15443/(358318080*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 62797/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 14561/(201553920*epsilon**3) + 2563/(11197440*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","10721":"-97*f_3/(1244160*epsilon) + f_5/(46080*epsilon) - 3593/(358318080*epsilon) + f_3/(27648*epsilon**2) + 133/(11197440*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 1049/(22394880*epsilon**3) - 19/(1244160*epsilon**4) + 13/(51840*epsilon**5) - 1/(5184*epsilon**6)","10722":"-29*f_3**2/(2880*epsilon) + 1301*f_3/(103680*epsilon) + 23*f_5/(864*epsilon) - pi**6/(34020*epsilon) + 139*pi**4/(518400*epsilon) + 12349/(311040*epsilon) + 139*f_3/(4320*epsilon**2) - 29*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 23/(6480*epsilon**2) - f_3/(72*epsilon**3) + 13/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10723":"11*f_3**2/(2880*epsilon) + 2857*f_3/(103680*epsilon) + 7*f_5/(864*epsilon) - 10223/(248832*epsilon) - 47*pi**4/(259200*epsilon) + pi**6/(544320*epsilon) - 47*f_3/(2160*epsilon**2) - f_5/(1440*epsilon**2) + 2023/(207360*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 37/(3456*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(120*epsilon**5)","10724":"-17*f_3**2/(1728*epsilon) + 5755*f_3/(373248*epsilon) + 7*f_5/(2160*epsilon) - 367*pi**4/(6220800*epsilon) - pi**6/(816480*epsilon) + 3287/(1492992*epsilon) + 337*f_3/(15552*epsilon**2) - f_5/(480*epsilon**2) - 39013/(933120*epsilon**2) + 61*pi**4/(777600*epsilon**2) - 29*f_3/(1080*epsilon**3) - pi**4/(64800*epsilon**3) + 35/(972*epsilon**3) + f_3/(135*epsilon**4) - 1/(80*epsilon**4) + 1/(540*epsilon**5)","10725":"17*f_3**2/(1728*epsilon) - 20051*f_3/(1866240*epsilon) - 19*f_5/(8640*epsilon) - 1463/(829440*epsilon) + pi**6/(816480*epsilon) + 13*pi**4/(414720*epsilon) + 109*f_3/(31104*epsilon**2) + f_5/(1440*epsilon**2) - 4187/(933120*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 43*f_3/(1440*epsilon**3) - pi**4/(129600*epsilon**3) + 5581/(155520*epsilon**3) + 19*f_3/(1080*epsilon**4) - 7/(270*epsilon**4) + 7/(1080*epsilon**5)","10726":"17*f_3**2/(5184*epsilon) + 34477*f_3/(5598720*epsilon) - 7*f_5/(4320*epsilon) - 46939/(2488320*epsilon) + pi**6/(2449440*epsilon) + 83*pi**4/(2073600*epsilon) - 4061*f_3/(233280*epsilon**2) + f_5/(1440*epsilon**2) - 73*pi**4/(2332800*epsilon**2) + 78877/(2799360*epsilon**2) + 37*f_3/(3240*epsilon**3) - 961/(58320*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 31/(6480*epsilon**4) - 1/(1620*epsilon**5)","10727":"11*f_3**2/(30*epsilon) - 1747*f_3/(3240*epsilon) - pi**4*f_3/(1800*epsilon) + 43*f_5/(360*epsilon) - 7*f_7/(20*epsilon) + 19*pi**4/(25920*epsilon) + 997/(3888*epsilon) - 4*f_3**2/(45*epsilon**2) + f_3/(8*epsilon**2) - 29/(648*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","10728":"-383*f_3/(12960*epsilon) + f_5/(90*epsilon) - 7*pi**4/(259200*epsilon) + 40231/(1244160*epsilon) - 11*f_3/(1080*epsilon**2) - pi**4/(21600*epsilon**2) + 859/(103680*epsilon**2) + f_3/(45*epsilon**3) - 253/(8640*epsilon**3) + 7/(720*epsilon**4)","10729":"19*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 301*f_3/(12960*epsilon) + 403*f_5/(2592*epsilon) - 61*f_7/(1440*epsilon) - 59*pi**6/(163296*epsilon) + 205/(5184*epsilon) + 47*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 47*f_3/(216*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 11/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","10730":"113*f_3**2/(864*epsilon) - 4087*f_3/(25920*epsilon) - 17*pi**4*f_3/(21600*epsilon) + 779*f_5/(3240*epsilon) - 73*f_7/(288*epsilon) + pi**4/(12960*epsilon) + 29*pi**6/(326592*epsilon) - 17*f_3**2/(360*epsilon**2) + f_3/(108*epsilon**2) + 29*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","10731":"-13*f_3**2/(1920*epsilon) + 2269*f_3/(207360*epsilon) + f_5/(640*epsilon) - 81131/(4976640*epsilon) - pi**4/(1036800*epsilon) + pi**6/(181440*epsilon) - f_3/(8640*epsilon**2) + f_5/(320*epsilon**2) - 361/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 77/(34560*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","10732":"103*f_3**2/(1080*epsilon) - 4343*f_3/(12960*epsilon) + pi**4*f_3/(1350*epsilon) + 895*f_5/(2592*epsilon) - 377*f_7/(5760*epsilon) - 89*pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + 2*f_3**2/(45*epsilon**2) - 89*f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10733":"-7*f_3**2/(2880*epsilon) - 499*f_3/(103680*epsilon) + 31*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) + 67*pi**4/(518400*epsilon) + 19867/(311040*epsilon) + 67*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 77/(12960*epsilon**2) - f_3/(72*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10734":"-97*f_3/(12960*epsilon) - 53*f_5/(2880*epsilon) - pi**4/(8100*epsilon) + 417341/(16796160*epsilon) + 67*f_3/(8640*epsilon**2) - 86737/(11197440*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 1091/(933120*epsilon**3) - 821/(77760*epsilon**4) + 71/(6480*epsilon**5) - 1/(270*epsilon**6)","10735":"-979*f_3/(34560*epsilon) - f_5/(288*epsilon) + 11*pi**4/(345600*epsilon) + 7339/(103680*epsilon) + 17*f_3/(1440*epsilon**2) - 16907/(276480*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) - 17/(9216*epsilon**3) + 53/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","10736":"-1841*f_3/(20736*epsilon) + 173*f_5/(5760*epsilon) - 103*pi**4/(1036800*epsilon) + 24937/(497664*epsilon) - 29*f_3/(1728*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 10127/(829440*epsilon**2) + 7*f_3/(1440*epsilon**3) + 169/(34560*epsilon**3) + 19/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10737":"-257*f_3/(34560*epsilon) - 19*f_5/(640*epsilon) + pi**4/(345600*epsilon) + 41047/(829440*epsilon) - 13*f_3/(2880*epsilon**2) - 12907/(276480*epsilon**2) + pi**4/(6400*epsilon**2) + 3*f_3/(160*epsilon**3) - 197/(11520*epsilon**3) + 11/(640*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10738":"-13*f_3**2/(180*epsilon) - 11*f_3*f_5/(36*epsilon) - 65*f_5/(216*epsilon) + 2093*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","10739":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 953*f_3/(11520*epsilon) - 233*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) - 1049/(34560*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 91/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","10740":"13*f_3**2/(2880*epsilon) - 5051*f_3/(622080*epsilon) + f_5/(384*epsilon) - pi**6/(272160*epsilon) - 29*pi**4/(1244160*epsilon) + 83549/(14929920*epsilon) - 29*f_3/(10368*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(34560*epsilon**2) + 997/(103680*epsilon**2) - f_3/(288*epsilon**3) + 121/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(160*epsilon**4) + 1/(360*epsilon**5)","10741":"67*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 67*f_3/(25920*epsilon) - 161*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 173*pi**4/(777600*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(540*epsilon**2) - 173*f_3/(6480*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","10742":"19*f_3/(12960*epsilon) + 23*f_5/(34560*epsilon) + 15899/(89579520*epsilon) + 7*pi**4/(1036800*epsilon) + 73*f_3/(34560*epsilon**2) - 5797/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 47/(207360*epsilon**3) + 25/(6912*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","10743":"-209*f_3/(69120*epsilon) + 11*f_5/(17280*epsilon) + 17*pi**4/(2073600*epsilon) + 77201/(44789760*epsilon) + 17*f_3/(17280*epsilon**2) - 1187/(746496*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 10327/(2488320*epsilon**3) - 427/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","10744":"-13*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 65*f_5/(432*epsilon) - 3073*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","10745":"127*f_3**2/(2880*epsilon) + 11189*f_3/(103680*epsilon) - 5*f_5/(27*epsilon) - 5153/(311040*epsilon) - 29*pi**4/(518400*epsilon) + pi**6/(38880*epsilon) - 29*f_3/(4320*epsilon**2) + 31*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(324*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 1/(135*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10746":"-f_3**2/(1440*epsilon) - 1319*f_3/(6912*epsilon) - 3181*f_5/(8640*epsilon) + 49*f_7/(80*epsilon) - 301/(41472*epsilon) - 13*pi**4/(345600*epsilon) + pi**6/(108864*epsilon) - f_3/(64*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(14400*epsilon**2) + 5213/(276480*epsilon**2) + f_3/(80*epsilon**3) + 107/(46080*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","10747":"-f_3**2/(4320*epsilon) - 151*f_3/(34560*epsilon) - 73*f_5/(12960*epsilon) - 83*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) + 141893/(16796160*epsilon) - 17*f_3/(25920*epsilon**2) - f_5/(216*epsilon**2) - 90671/(44789760*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - 6097/(1866240*epsilon**3) - 47/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","10748":"-f_3**2/(4320*epsilon) - 253*f_3/(207360*epsilon) - 521*f_5/(103680*epsilon) - 107*pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) + 110771/(16796160*epsilon) - 41*f_3/(25920*epsilon**2) - f_5/(216*epsilon**2) - 13627/(8957952*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - 5953/(1866240*epsilon**3) - 83/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","10749":"f_3**2/(162*epsilon) - 1097*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 5*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 101*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 101*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","10750":"f_3**2/(11520*epsilon) - 53*f_3/(248832*epsilon) - 53*f_5/(34560*epsilon) - 193*pi**4/(18662400*epsilon) - 46501/(53747712*epsilon) + pi**6/(3265920*epsilon) - 193*f_3/(155520*epsilon**2) + f_5/(5760*epsilon**2) + 2779/(5598720*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 547/(373248*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(15552*epsilon**4) - 1/(1620*epsilon**5)","10751":"71*f_3/(1244160*epsilon) - f_5/(6912*epsilon) + 4007/(179159040*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(622080*epsilon**2) + 2119/(44789760*epsilon**2) - f_3/(5184*epsilon**3) + 235/(2239488*epsilon**3) + 71/(311040*epsilon**4) + 1/(2880*epsilon**5) - 1/(1296*epsilon**6)","10752":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","10753":"11*f_3**2/(51840*epsilon) - 181*f_3/(207360*epsilon) - 271*f_5/(155520*epsilon) - 31*pi**4/(933120*epsilon) + pi**6/(9797760*epsilon) + 27361/(4976640*epsilon) - 31*f_3/(7776*epsilon**2) - f_5/(25920*epsilon**2) - 2369/(1866240*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 1/(240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(432*epsilon**4) - 1/(2160*epsilon**5)","10754":"-f_3/(34560*epsilon) + f_5/(46080*epsilon) - pi**4/(2073600*epsilon) + 2243/(119439360*epsilon) + 11*f_3/(414720*epsilon**2) - 113/(8957952*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 23/(829440*epsilon**3) + 11/(746496*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","10755":"-77*f_3**2/(2160*epsilon) - pi**4*f_3/(1350*epsilon) - 127*f_3/(5184*epsilon) + 223*f_5/(3240*epsilon) - 239*f_7/(5760*epsilon) - 5*pi**4/(10368*epsilon) + pi**6/(5103*epsilon) - 2*f_3**2/(45*epsilon**2) - 25*f_3/(432*epsilon**2) + 4*f_5/(27*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10756":"-47*f_3**2/(1440*epsilon) + 617*f_3/(14580*epsilon) - 77*f_5/(4320*epsilon) - 2743/(1119744*epsilon) + pi**6/(272160*epsilon) + 1079*pi**4/(4665600*epsilon) + 269*f_3/(38880*epsilon**2) + 7*f_5/(2160*epsilon**2) - 37093/(1866240*epsilon**2) - 11*pi**4/(129600*epsilon**2) - 11*f_3/(1080*epsilon**3) + pi**4/(64800*epsilon**3) + 2491/(155520*epsilon**3) + f_3/(540*epsilon**4) - 5/(864*epsilon**4) + 1/(1080*epsilon**5)","10757":"-17*f_3/(960*epsilon) - f_5/(96*epsilon) - 19*pi**4/(518400*epsilon) + 77347/(4199040*epsilon) - 83*f_3/(8640*epsilon**2) + 56249/(5598720*epsilon**2) + f_3/(48*epsilon**3) - 13799/(1866240*epsilon**3) - 2279/(155520*epsilon**4) + 191/(12960*epsilon**5) - 1/(216*epsilon**6)","10758":"-61*f_3**2/(432*epsilon) + pi**4*f_3/(2700*epsilon) + 6349*f_3/(25920*epsilon) - 1367*f_5/(3240*epsilon) + 179*f_7/(1152*epsilon) - 97*pi**4/(51840*epsilon) + pi**6/(2916*epsilon) + f_3**2/(45*epsilon**2) - 97*f_3/(432*epsilon**2) + 7*f_5/(27*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10759":"3659*f_3/(103680*epsilon) + 29*f_5/(1152*epsilon) - 52115/(497664*epsilon) + 269*pi**4/(1036800*epsilon) - 67*f_3/(8640*epsilon**2) - 29*pi**4/(172800*epsilon**2) + 36287/(829440*epsilon**2) - 29*f_3/(1440*epsilon**3) + 1009/(34560*epsilon**3) - 29/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10760":"-f_3**2/(640*epsilon) + 1711*f_3/(207360*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(120960*epsilon) - 73*pi**4/(1036800*epsilon) + 2461/(497664*epsilon) - 73*f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 5213/(829440*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(28800*epsilon**3) + 313/(34560*epsilon**3) - f_3/(240*epsilon**4) + 131/(5760*epsilon**4) - 7/(240*epsilon**5)","10761":"13*f_3**2/(1920*epsilon) - 457*f_3/(41472*epsilon) + 7*f_5/(1440*epsilon) - 91*pi**4/(1036800*epsilon) - pi**6/(120960*epsilon) + 8329/(497664*epsilon) - 91*f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 6221/(829440*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(28800*epsilon**3) + 97/(34560*epsilon**3) - f_3/(240*epsilon**4) + 131/(5760*epsilon**4) - 7/(240*epsilon**5)","10762":"53*f_3**2/(432*epsilon) - pi**4*f_3/(2160*epsilon) + 905*f_3/(5184*epsilon) - 4583*f_5/(12960*epsilon) - 23*f_7/(1440*epsilon) - pi**4/(51840*epsilon) + 17*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - f_3/(432*epsilon**2) + 17*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10763":"37*f_3**2/(2880*epsilon) + 49*f_3/(20736*epsilon) - f_5/(864*epsilon) - pi**6/(544320*epsilon) + 7*pi**4/(518400*epsilon) + 2497/(311040*epsilon) + 7*f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 41/(12960*epsilon**2) - f_3/(72*epsilon**3) - 1/(1080*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10764":"f_3/(288*epsilon) - pi**4/(4800*epsilon) + 17179/(276480*epsilon) - f_3/(40*epsilon**2) + 29/(1920*epsilon**2) - 83/(5760*epsilon**3) + 7/(720*epsilon**4) - 1/(180*epsilon**5)","10765":"11*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 905*f_3/(2592*epsilon) - 809*f_5/(2592*epsilon) - 61*f_7/(1440*epsilon) - 11*pi**6/(163296*epsilon) - 31/(25920*epsilon) + 67*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 67*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) - 37/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","10766":"-41*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 37*f_3/(25920*epsilon) + 163*f_5/(3240*epsilon) - 323*f_7/(5760*epsilon) + pi**6/(81648*epsilon) + 23*pi**4/(51840*epsilon) - f_3**2/(90*epsilon**2) + 23*f_3/(432*epsilon**2) + f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10767":"-47*f_3**2/(2880*epsilon) - 17*f_3/(648*epsilon) - 49*f_5/(540*epsilon) + 139*pi**4/(1036800*epsilon) + 13*pi**6/(272160*epsilon) + 244069/(2488320*epsilon) + 203*f_3/(17280*epsilon**2) + 49*f_5/(1440*epsilon**2) - 15833/(207360*epsilon**2) + 47*pi**4/(172800*epsilon**2) + f_3/(20*epsilon**3) - pi**4/(2400*epsilon**3) + 7/(640*epsilon**3) - f_3/(20*epsilon**4) + 7/(120*epsilon**4) - 1/(40*epsilon**5)","10768":"-23*f_3**2/(2160*epsilon) + pi**4*f_3/(2700*epsilon) + 6793*f_3/(25920*epsilon) - 199*f_5/(6480*epsilon) - 2633*f_7/(5760*epsilon) - 109*pi**4/(51840*epsilon) + 31*pi**6/(81648*epsilon) + f_3**2/(45*epsilon**2) - 109*f_3/(432*epsilon**2) + 31*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10769":"f_3**2/(2880*epsilon) - 2141*f_3/(622080*epsilon) + 217*f_5/(17280*epsilon) - pi**6/(181440*epsilon) - 323*pi**4/(6220800*epsilon) + 2237/(1866240*epsilon) - 323*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) + 203/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10770":"7*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 5401*f_3/(25920*epsilon) - 4013*f_5/(12960*epsilon) + 13*f_7/(160*epsilon) - 13*pi**4/(51840*epsilon) + 23*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 13*f_3/(432*epsilon**2) + 23*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10771":"-3*f_3**2/(320*epsilon) - 691*f_3/(207360*epsilon) - 17*f_5/(1920*epsilon) + 2587/(248832*epsilon) + pi**6/(90720*epsilon) + 239*pi**4/(2073600*epsilon) + 239*f_3/(17280*epsilon**2) + f_5/(160*epsilon**2) - 961/(41472*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) + 169/(17280*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(120*epsilon**5)","10772":"271*f_3**2/(2880*epsilon) - 13651*f_3/(103680*epsilon) - f_5/(54*epsilon) + 7*pi**4/(518400*epsilon) + 6457/(311040*epsilon) + pi**6/(38880*epsilon) + 7*f_3/(4320*epsilon**2) + 31*f_5/(1440*epsilon**2) - 8/(405*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 5/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10773":"-7*f_3**2/(480*epsilon) + 3877*f_3/(207360*epsilon) + 23*f_5/(1440*epsilon) - 1021/(38880*epsilon) + 31*pi**4/(2073600*epsilon) + pi**6/(362880*epsilon) + 91*f_3/(3456*epsilon**2) - f_5/(40*epsilon**2) - 3851/(207360*epsilon**2) + 17*pi**4/(172800*epsilon**2) + 17*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 5/(6912*epsilon**3) - f_3/(120*epsilon**4) + 23/(1440*epsilon**4) - 1/(144*epsilon**5)","10774":"-f_3**2/(288*epsilon) + 4741*f_3/(20736*epsilon) - 301*f_5/(1728*epsilon) - 49319/(311040*epsilon) + 371*pi**4/(1036800*epsilon) + 11*pi**6/(272160*epsilon) + 49*f_3/(8640*epsilon**2) - 59*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 1133/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10775":"19*f_3**2/(432*epsilon) - 7*pi**4*f_3/(10800*epsilon) + 3271*f_3/(12960*epsilon) - 503*f_5/(2592*epsilon) - 29*f_7/(960*epsilon) - 11*pi**6/(163296*epsilon) + 73*pi**4/(129600*epsilon) - 7*f_3**2/(180*epsilon**2) + 73*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10776":"-113*f_3**2/(2160*epsilon) - 11171*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) + 791*f_5/(6480*epsilon) + 403*f_7/(1152*epsilon) - 73*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) + f_3**2/(45*epsilon**2) - 73*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10777":"-f_3**2/(11520*epsilon) + 281*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) - 73/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 37/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10778":"71*f_3/(1244160*epsilon) - f_5/(6912*epsilon) + 4007/(179159040*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(622080*epsilon**2) + 2119/(44789760*epsilon**2) - f_3/(5184*epsilon**3) + 235/(2239488*epsilon**3) + 71/(311040*epsilon**4) + 1/(2880*epsilon**5) - 1/(1296*epsilon**6)","10779":"-f_3**2/(11520*epsilon) + 281*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) - 73/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 37/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10780":"17*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 779/(39813120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 313/(19906560*epsilon**2) - 7*f_3/(103680*epsilon**3) + 91/(4478976*epsilon**3) + 7/(1244160*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10781":"f_3/(1244160*epsilon) + pi**4/(12441600*epsilon) + 9019/(537477120*epsilon) + f_3/(103680*epsilon**2) - 31/(1399680*epsilon**2) - 3481/(33592320*epsilon**3) + 19/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10782":"199*f_3/(2488320*epsilon) + 7*f_5/(1244160*epsilon) - 81161/(1074954240*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 17153/(322486272*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 16289/(201553920*epsilon**3) + 527/(2239488*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","10783":"-2939*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + 53*pi**4/(671846400*epsilon) + 4816097/(87071293440*epsilon) + 53*f_3/(5598720*epsilon**2) - pi**4/(111974400*epsilon**2) + 499847/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) + 8693/(201553920*epsilon**3) - 11281/(100776960*epsilon**4) + 133/(2099520*epsilon**5) - 1/(69984*epsilon**6)","10784":"17*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 779/(39813120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 313/(19906560*epsilon**2) - 7*f_3/(103680*epsilon**3) + 91/(4478976*epsilon**3) + 7/(1244160*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10785":"f_3**2/(11520*epsilon) + 379*f_3/(7464960*epsilon) + 7*f_5/(23040*epsilon) - 29597/(59719680*epsilon) - pi**6/(9797760*epsilon) + pi**4/(223948800*epsilon) + f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 5731/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 131/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10786":"-f_3**2/(11520*epsilon) - 5273*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(6220800*epsilon) + 1012237/(268738560*epsilon) - 883*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 3517/(1492992*epsilon**2) + f_3/(320*epsilon**3) - 1763/(373248*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","10787":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 163*f_3/(103680*epsilon) + 401*f_5/(155520*epsilon) - 67*f_7/(17280*epsilon) - 11*pi**6/(1959552*epsilon) + 6007/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 259/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","10788":"5*f_3**2/(10368*epsilon) - 4079*f_3/(3732480*epsilon) + 127*f_5/(103680*epsilon) - 4639/(11197440*epsilon) - 109*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 109*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10789":"-19*f_3**2/(34560*epsilon) + 18593*f_3/(22394880*epsilon) - 7*f_5/(69120*epsilon) - 86957/(134369280*epsilon) + 13*pi**4/(74649600*epsilon) + pi**6/(6531840*epsilon) + 233*f_3/(622080*epsilon**2) + 7*f_5/(51840*epsilon**2) - 22859/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 413/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","10790":"61*f_3**2/(51840*epsilon) - 15911*f_3/(11197440*epsilon) + 7*f_5/(3840*epsilon) - 13*pi**6/(9797760*epsilon) - 23*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 67*f_3/(62208*epsilon**2) - f_5/(960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","10791":"-13*f_3/(17280*epsilon) - 2851/(622080*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 73/(82944*epsilon**2) + 17/(6480*epsilon**3) - 23/(8640*epsilon**4) + 1/(1080*epsilon**5)","10792":"223*f_3/(103680*epsilon) + f_5/(360*epsilon) - 176771/(44789760*epsilon) - pi**4/(207360*epsilon) + 29*f_3/(17280*epsilon**2) + pi**4/(172800*epsilon**2) + 12049/(1244160*epsilon**2) + f_3/(1440*epsilon**3) + 115/(41472*epsilon**3) - 223/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","10793":"f_3**2/(64*epsilon) - 49237*f_3/(622080*epsilon) - 673*f_5/(17280*epsilon) + 49*f_7/(640*epsilon) - 463*pi**4/(6220800*epsilon) - pi**6/(181440*epsilon) + 337279/(7464960*epsilon) + 391*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 8765/(248832*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 3133/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","10794":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) - 11*f_3/(270*epsilon) - f_5/(12*epsilon) - 287*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","10795":"-f_3**2/(256*epsilon) - 3191*f_3/(248832*epsilon) + 581*f_5/(34560*epsilon) + pi**6/(1088640*epsilon) + 24587/(5971968*epsilon) + 167*f_3/(11520*epsilon**2) - 43*f_5/(5760*epsilon**2) - 43451/(4976640*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(172800*epsilon**3) + 293/(46080*epsilon**3) + f_3/(1440*epsilon**4) - 73/(34560*epsilon**4) + 1/(2880*epsilon**5)","10796":"-f_3**2/(160*epsilon) + 161*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) + 2221/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 11/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","10797":"-f_3**2/(45*epsilon) + 23*f_3/(2160*epsilon) + pi**4*f_3/(7200*epsilon) + 29*f_5/(864*epsilon) - 7*f_7/(384*epsilon) - pi**4/(10800*epsilon) + f_3**2/(120*epsilon**2) - f_3/(90*epsilon**2)","10798":"19*f_3**2/(3456*epsilon) - 7591*f_3/(311040*epsilon) + 473*f_5/(12960*epsilon) - 797/(93312*epsilon) - 151*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 857*f_3/(103680*epsilon**2) - 187*f_5/(8640*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 377/(62208*epsilon**2) + 23*f_3/(2160*epsilon**3) - 1/(324*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10799":"-f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) + 11*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(144*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","10800":"19*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - 119*f_3/(3240*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) - 7*f_5/(144*epsilon) + 721*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","10801":"37*f_3**2/(25920*epsilon) + pi**4*f_3/(25920*epsilon) + 2603*f_3/(51840*epsilon) - 209*f_5/(3456*epsilon) - 13*f_7/(1920*epsilon) - 169*pi**4/(1555200*epsilon) + 29*pi**6/(1959552*epsilon) - 7*f_3**2/(540*epsilon**2) - 43*f_3/(1296*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","10802":"-f_3**2/(4320*epsilon) - 577*f_3/(69120*epsilon) - 763*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - 17*pi**4/(414720*epsilon) + pi**6/(326592*epsilon) + 558439/(44789760*epsilon) + 11*f_3/(2160*epsilon**2) + f_5/(432*epsilon**2) - 113291/(14929920*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 4081/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","10803":"-f_3**2/(480*epsilon) + 9479*f_3/(207360*epsilon) - 83*f_5/(1440*epsilon) - 247*pi**4/(2073600*epsilon) - 3521/(44789760*epsilon) + pi**6/(54432*epsilon) - 259*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) + 47053/(14929920*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(480*epsilon**3) - 9167/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","10804":"-43*f_3/(25920*epsilon) + 23*f_5/(11520*epsilon) - 38327/(44789760*epsilon) - pi**4/(207360*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 10399/(14929920*epsilon**2) - f_3/(576*epsilon**3) - 53/(124416*epsilon**3) - 29/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10805":"17*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 779/(39813120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 313/(19906560*epsilon**2) - 7*f_3/(103680*epsilon**3) + 91/(4478976*epsilon**3) + 7/(1244160*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10806":"-f_3/(13824*epsilon) + pi**4/(4147200*epsilon) + 28663/(179159040*epsilon) + f_3/(34560*epsilon**2) + 161/(5598720*epsilon**2) + 7/(138240*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10807":"f_3/(1244160*epsilon) + pi**4/(12441600*epsilon) + 9019/(537477120*epsilon) + f_3/(103680*epsilon**2) - 31/(1399680*epsilon**2) - 3481/(33592320*epsilon**3) + 19/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","10808":"-f_3**2/(11520*epsilon) + 281*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) - 73/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 37/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10809":"-f_3**2/(31104*epsilon) + 521*f_3/(7464960*epsilon) - 59*f_5/(233280*epsilon) - 127*pi**4/(223948800*epsilon) + 427/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 127*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 191/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10810":"249313/(2902376448*epsilon) + 131897/(4837294080*epsilon**2) - 19481/(201553920*epsilon**3) + 5417/(67184640*epsilon**4) - 59/(1399680*epsilon**5) + 1/(93312*epsilon**6)","10811":"779*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(22394880*epsilon) + 796403/(7255941120*epsilon) + 25*f_3/(746496*epsilon**2) - 6001/(2418647040*epsilon**2) + pi**4/(37324800*epsilon**2) - 7*f_3/(155520*epsilon**3) - 9977/(100776960*epsilon**3) + 4481/(33592320*epsilon**4) - 59/(699840*epsilon**5) + 1/(46656*epsilon**6)","10812":"f_3**2/(11520*epsilon) - 541*f_3/(2488320*epsilon) - 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + pi**4/(8957952*epsilon) + 14761/(33592320*epsilon) + 5*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 12521/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1399680*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","10813":"-7*f_3**2/(103680*epsilon) + 1373*f_3/(7464960*epsilon) + 29*f_5/(207360*epsilon) - 13103/(44789760*epsilon) - pi**6/(9797760*epsilon) + 157*pi**4/(223948800*epsilon) + 157*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 725/(4478976*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 179/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","10814":"f_3**2/(31104*epsilon) + 181*f_3/(2488320*epsilon) + 191*f_5/(933120*epsilon) - 359/(2211840*epsilon) - 17*pi**6/(117573120*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 10663/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 79/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10815":"-43*f_3/(25920*epsilon) + 23*f_5/(11520*epsilon) - 38327/(44789760*epsilon) - pi**4/(207360*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 10399/(14929920*epsilon**2) - f_3/(576*epsilon**3) - 53/(124416*epsilon**3) - 29/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","10816":"f_3**2/(24*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 65*f_5/(2592*epsilon) - 3451*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","10817":"-17*f_3**2/(180*epsilon) - f_3*f_5/(10*epsilon) - 7*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 103*f_5/(432*epsilon) + 287*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","10818":"-491*f_3**2/(2160*epsilon) - 24493*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 4061*f_5/(2592*epsilon) + 337*f_7/(288*epsilon) - 8981/(25920*epsilon) - 91*pi**4/(129600*epsilon) + 23*pi**6/(163296*epsilon) - f_3**2/(90*epsilon**2) + 137*f_3/(108*epsilon**2) - 185*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 137/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","10819":"-43*f_3**2/(120*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) + 1393*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10820":"143*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 77*f_5/(432*epsilon) - 1001*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","10821":"-43*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 13*f_3/(180*epsilon) + 7*f_5/(54*epsilon) - 7*f_7/(180*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10822":"127*f_3**2/(2160*epsilon) - 8363*f_3/(25920*epsilon) - pi**4*f_3/(5400*epsilon) + 941*f_5/(6480*epsilon) + 797*f_7/(5760*epsilon) - pi**4/(51840*epsilon) + pi**6/(11664*epsilon) - f_3**2/(90*epsilon**2) - f_3/(432*epsilon**2) + 7*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10823":"f_3**2/(640*epsilon) + 2173*f_3/(207360*epsilon) + f_5/(640*epsilon) - 226091/(4976640*epsilon) - 49*pi**4/(1036800*epsilon) + pi**6/(181440*epsilon) - 49*f_3/(8640*epsilon**2) + f_5/(320*epsilon**2) - 13/(51840*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - 173/(34560*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","10824":"-5*f_3**2/(288*epsilon) + 4031*f_3/(103680*epsilon) - 229*f_5/(8640*epsilon) - 17737/(2488320*epsilon) + pi**6/(272160*epsilon) + 101*pi**4/(1036800*epsilon) + 101*f_3/(8640*epsilon**2) - f_5/(720*epsilon**2) - 1333/(51840*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 11*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) + 107/(17280*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(60*epsilon**5)","10825":"11*f_3**2/(2880*epsilon) - 737*f_3/(103680*epsilon) - 53*f_5/(8640*epsilon) - 73*pi**4/(518400*epsilon) + pi**6/(544320*epsilon) + 9763/(2488320*epsilon) - 73*f_3/(4320*epsilon**2) - f_5/(1440*epsilon**2) - 13/(25920*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 19/(17280*epsilon**3) - f_3/(120*epsilon**4) + 7/(360*epsilon**4) - 1/(60*epsilon**5)","10826":"-53*f_3**2/(2160*epsilon) - 4247*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 1537*f_5/(12960*epsilon) + 61*f_7/(1440*epsilon) - 13*pi**4/(51840*epsilon) + 17*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 13*f_3/(432*epsilon**2) + 17*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10827":"-11*f_3**2/(2880*epsilon) + 1541*f_3/(103680*epsilon) - f_5/(864*epsilon) - pi**6/(544320*epsilon) + 1777/(311040*epsilon) + 79*pi**4/(518400*epsilon) + 79*f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 31/(12960*epsilon**2) - f_3/(72*epsilon**3) - 1/(1080*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10828":"-271*f_3**2/(4320*epsilon) + pi**4*f_3/(4320*epsilon) + 1069*f_3/(25920*epsilon) + 523*f_5/(5184*epsilon) - 13*f_7/(320*epsilon) - 11*pi**6/(326592*epsilon) - pi**4/(51840*epsilon) + f_3**2/(72*epsilon**2) - f_3/(432*epsilon**2) - 11*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","10829":"-611*f_3/(34560*epsilon) - 19*f_5/(5760*epsilon) - pi**4/(69120*epsilon) + 10969/(829440*epsilon) - f_3/(576*epsilon**2) + pi**4/(57600*epsilon**2) + 1381/(276480*epsilon**2) + f_3/(480*epsilon**3) + 13/(1152*epsilon**3) - 53/(5760*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","10830":"-23*f_3**2/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 2539*f_3/(12960*epsilon) - 11*f_5/(2592*epsilon) - 797*f_7/(5760*epsilon) - 5*pi**6/(163296*epsilon) - 11*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) - 11*f_3/(1080*epsilon**2) - 5*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10831":"f_3**2/(160*epsilon) - 13*f_3/(38880*epsilon) - 11*f_5/(2160*epsilon) - 23975/(2985984*epsilon) - pi**6/(241920*epsilon) + 623*pi**4/(6220800*epsilon) - 457*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(129600*epsilon**2) + 24667/(2488320*epsilon**2) + 43*f_3/(2160*epsilon**3) - 317/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","10832":"25*f_3**2/(432*epsilon) + pi**4*f_3/(21600*epsilon) + 9989*f_3/(25920*epsilon) - 6767*f_5/(6480*epsilon) + 601*f_7/(1440*epsilon) - 59*pi**4/(51840*epsilon) + 37*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 59*f_3/(432*epsilon**2) + 37*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","10833":"47*f_3**2/(2880*epsilon) - 5851*f_3/(20736*epsilon) + 3319*f_5/(8640*epsilon) - 54739/(311040*epsilon) - 31*pi**4/(51840*epsilon) + 61*pi**6/(544320*epsilon) - 215*f_3/(3456*epsilon**2) + 119*f_5/(1440*epsilon**2) - 989/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 109/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","10834":"-11*f_3**2/(576*epsilon) + 22477*f_3/(103680*epsilon) - 179*f_5/(2160*epsilon) - 54739/(311040*epsilon) - pi**6/(38880*epsilon) + 17*pi**4/(129600*epsilon) + 437*f_3/(17280*epsilon**2) - 31*f_5/(1440*epsilon**2) - 989/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 109/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","10835":"269*f_3**2/(2880*epsilon) - 3685*f_3/(15552*epsilon) + 77*f_5/(4320*epsilon) - 407*pi**4/(3110400*epsilon) - pi**6/(181440*epsilon) + 1219783/(7464960*epsilon) + 2401*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 12233/(155520*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - 29/(5184*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","10836":"277*f_3/(3840*epsilon) + 301*f_5/(5760*epsilon) - 7439/(55296*epsilon) + 7*pi**4/(38400*epsilon) - 49*f_3/(2880*epsilon**2) - 7*pi**4/(57600*epsilon**2) + 13637/(276480*epsilon**2) - 7*f_3/(480*epsilon**3) + 259/(11520*epsilon**3) - 13/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10837":"277*f_3/(3840*epsilon) + 301*f_5/(5760*epsilon) - 7439/(55296*epsilon) + 7*pi**4/(38400*epsilon) - 49*f_3/(2880*epsilon**2) - 7*pi**4/(57600*epsilon**2) + 13637/(276480*epsilon**2) - 7*f_3/(480*epsilon**3) + 259/(11520*epsilon**3) - 13/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","10838":"2*f_3**2/(5*epsilon) - 47*f_3/(36*epsilon) - pi**4*f_3/(600*epsilon) - 65*f_5/(72*epsilon) + 329*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","10839":"149*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 37079*f_3/(25920*epsilon) - 3521*f_5/(6480*epsilon) - 2431*f_7/(1920*epsilon) - 79*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) + f_3**2/(36*epsilon**2) - 767*f_3/(1080*epsilon**2) + 175*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","10840":"47*f_3**2/(1920*epsilon) - 3481*f_3/(41472*epsilon) - 139*f_5/(5760*epsilon) + 49*f_7/(640*epsilon) - pi**6/(45360*epsilon) + 13*pi**4/(518400*epsilon) + 116257/(4976640*epsilon) + 13*f_3/(4320*epsilon**2) - 17*f_5/(960*epsilon**2) - 949/(207360*epsilon**2) + 13*pi**4/(172800*epsilon**2) + 13*f_3/(1440*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 7/(720*epsilon**4) - 1/(240*epsilon**5)","10841":"-f_3**2/(180*epsilon) - 29*f_3*f_5/(36*epsilon) - 497*f_5/(216*epsilon) + 3871*f_7/(1080*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","10842":"-37*f_3/(864*epsilon) - 7*f_5/(180*epsilon) - pi**4/(34560*epsilon) + 64727/(829440*epsilon) - 7*f_3/(288*epsilon**2) - pi**4/(14400*epsilon**2) + 3427/(138240*epsilon**2) + 3*f_3/(40*epsilon**3) - 979/(15360*epsilon**3) + 359/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","10843":"451*f_3/(17280*epsilon) - 103*f_5/(2880*epsilon) - 7357/(829440*epsilon) - pi**4/(86400*epsilon) - f_3/(45*epsilon**2) - pi**4/(9600*epsilon**2) + 3907/(138240*epsilon**2) + 17*f_3/(240*epsilon**3) - 851/(15360*epsilon**3) + 311/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","10844":"f_3**2/(1920*epsilon) - 697*f_3/(207360*epsilon) + f_5/(640*epsilon) - 19349/(2488320*epsilon) - pi**6/(181440*epsilon) + pi**4/(25920*epsilon) + 35*f_3/(6912*epsilon**2) - f_5/(320*epsilon**2) - 7741/(414720*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(7200*epsilon**3) + 2099/(69120*epsilon**3) - f_3/(60*epsilon**4) + 91/(2880*epsilon**4) - 11/(480*epsilon**5)","10845":"-7*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 49*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","10846":"-23*f_3**2/(360*epsilon) + f_3*f_5/(40*epsilon) + 29*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(54*epsilon) + 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","10847":"-31*f_3**2/(3240*epsilon) - 1343*f_3/(25920*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 139*f_5/(5184*epsilon) + 443*f_7/(17280*epsilon) - 77*pi**4/(777600*epsilon) + 5*pi**6/(489888*epsilon) + 11*f_3**2/(2160*epsilon**2) - 679*f_3/(12960*epsilon**2) + 125*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","10848":"-73*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 629*f_3/(2592*epsilon) - 275*f_5/(2592*epsilon) - 19*f_7/(1440*epsilon) - 17*pi**6/(163296*epsilon) + 11*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 11*f_3/(216*epsilon**2) - 17*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","10849":"-101*f_3**2/(2160*epsilon) - 13967*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) + 313*f_5/(3240*epsilon) + 2897*f_7/(5760*epsilon) - 17*pi**4/(10368*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(45*epsilon**2) - 85*f_3/(432*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10850":"-64*f_3**2/(45*epsilon) + 881*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 21*f_3_5/(10*epsilon) + 65*f_5/(36*epsilon) - 12509*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 1849*pi**8/(9720000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","10851":"-f_3**2/(180*epsilon) - 19*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) - 359*f_5/(216*epsilon) + 6419*f_7/(2160*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","10852":"-5*f_3**2/(18*epsilon) - 9*f_3*f_5/(40*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 203*f_5/(432*epsilon) + 917*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","10853":"-13*f_3**2/(17280*epsilon) - 115*f_3/(13824*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + 2777/(622080*epsilon) + 37*pi**4/(777600*epsilon) + 37*f_3/(6480*epsilon**2) + 7*f_5/(8640*epsilon**2) - 187/(77760*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(12960*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10854":"-f_3**2/(3840*epsilon) - 947*f_3/(1244160*epsilon) + 49*f_5/(34560*epsilon) - pi**6/(1088640*epsilon) + pi**4/(69120*epsilon) + 91513/(17915904*epsilon) + f_3/(576*epsilon**2) - f_5/(1920*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 613/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 271/(124416*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","10855":"-2167*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 14431/(2985984*epsilon) - 17*pi**4/(18662400*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 6263/(8398080*epsilon**2) + f_3/(12960*epsilon**3) + 12733/(4478976*epsilon**3) - 1199/(373248*epsilon**4) + 263/(155520*epsilon**5) - 1/(2592*epsilon**6)","10856":"43*f_3/(46080*epsilon) + 7*f_5/(69120*epsilon) - 516239/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 200219/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5267/(11197440*epsilon**3) + 437/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","10857":"95*f_3/(248832*epsilon) + 469*f_5/(207360*epsilon) - 606481/(537477120*epsilon) - 7*pi**4/(1382400*epsilon) - 7*f_3/(11520*epsilon**2) - 33251/(53747712*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 7777/(11197440*epsilon**3) + 83/(69120*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10858":"-f_3**2/(1920*epsilon) - 589*f_3/(3732480*epsilon) - 137*f_5/(103680*epsilon) + 67*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 186493/(89579520*epsilon) + 67*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 163/(165888*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 263/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","10859":"f_3**2/(31104*epsilon) + 181*f_3/(2488320*epsilon) + 191*f_5/(933120*epsilon) - 359/(2211840*epsilon) - 17*pi**6/(117573120*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 10663/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 79/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","10860":"17*f_3/(622080*epsilon) - f_5/(46080*epsilon) - 779/(39813120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 313/(19906560*epsilon**2) - 7*f_3/(103680*epsilon**3) + 91/(4478976*epsilon**3) + 7/(1244160*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","10861":"-1481*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 271021/(14511882240*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(55987200*epsilon**2) + 69817/(2418647040*epsilon**2) + f_3/(466560*epsilon**3) + 21049/(806215680*epsilon**3) - 4799/(67184640*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","10862":"-2939*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + 53*pi**4/(671846400*epsilon) + 4816097/(87071293440*epsilon) + 53*f_3/(5598720*epsilon**2) - pi**4/(111974400*epsilon**2) + 499847/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) + 8693/(201553920*epsilon**3) - 11281/(100776960*epsilon**4) + 133/(2099520*epsilon**5) - 1/(69984*epsilon**6)","10863":"-215767/(3627970560*epsilon) + 34879/(2418647040*epsilon**2) + 38041/(806215680*epsilon**3) - 5087/(67184640*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","10864":"-251*f_3/(22394880*epsilon) + f_5/(622080*epsilon) - 1717/(268738560*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - pi**4/(55987200*epsilon**2) + 971/(201553920*epsilon**2) - f_3/(466560*epsilon**3) + 9251/(403107840*epsilon**3) - 809/(11197440*epsilon**4) + 7/(103680*epsilon**5) - 1/(46656*epsilon**6)","10865":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","10866":"-251*f_3/(22394880*epsilon) + f_5/(622080*epsilon) - 1717/(268738560*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - pi**4/(55987200*epsilon**2) + 971/(201553920*epsilon**2) - f_3/(466560*epsilon**3) + 9251/(403107840*epsilon**3) - 809/(11197440*epsilon**4) + 7/(103680*epsilon**5) - 1/(46656*epsilon**6)","10867":"199*f_3/(2488320*epsilon) + 7*f_5/(1244160*epsilon) - 81161/(1074954240*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - 17153/(322486272*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 16289/(201553920*epsilon**3) + 527/(2239488*epsilon**4) - 37/(233280*epsilon**5) + 1/(23328*epsilon**6)","10868":"-f_3/(69120*epsilon) + 2029/(44789760*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 221/(11197440*epsilon**2) - 13/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","10869":"-7*f_3/(69120*epsilon) - 2111/(44789760*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 113/(11197440*epsilon**2) - 1/(11520*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","10870":"7*f_3**2/(103680*epsilon) - 583*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + 1343/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 257/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10871":"-f_3**2/(31104*epsilon) + 521*f_3/(7464960*epsilon) - 59*f_5/(233280*epsilon) - 127*pi**4/(223948800*epsilon) + 427/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 127*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 191/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10872":"-f_3**2/(31104*epsilon) - 163*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) - 151/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 323/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10873":"f_3**2/(5184*epsilon) + 2761*f_3/(3732480*epsilon) + 13*f_5/(25920*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 3533/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 319/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10874":"-f_3**2/(5184*epsilon) - 1201*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) + pi**4/(1492992*epsilon) + 40477/(89579520*epsilon) + 17*pi**6/(19595520*epsilon) + 5*f_3/(62208*epsilon**2) + 7*f_5/(12960*epsilon**2) - 1283/(829440*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 313/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 1/(810*epsilon**4) - 1/(1440*epsilon**5)","10875":"f_3**2/(5184*epsilon) + 2761*f_3/(3732480*epsilon) + 13*f_5/(25920*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 3533/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 319/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","10876":"f_3**2/(192*epsilon) + 3461*f_3/(103680*epsilon) + 5*f_5/(144*epsilon) - 29081/(311040*epsilon) - pi**6/(90720*epsilon) + 13*pi**4/(518400*epsilon) + 13*f_3/(4320*epsilon**2) - f_5/(160*epsilon**2) - pi**4/(8640*epsilon**2) + 37/(6480*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10877":"-1661*f_3/(207360*epsilon) + f_5/(2304*epsilon) - 114953/(89579520*epsilon) + 11*pi**4/(414720*epsilon) + 13*f_3/(6912*epsilon**2) - 1471/(933120*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 271/(20736*epsilon**3) - 1487/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","10878":"83*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 6791*f_3/(77760*epsilon) - 1873*f_5/(15552*epsilon) - 317*f_7/(8640*epsilon) - 259*pi**4/(777600*epsilon) + 11*pi**6/(139968*epsilon) - 11*f_3**2/(1080*epsilon**2) - 259*f_3/(6480*epsilon**2) + 77*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","10879":"-193*f_3**2/(2160*epsilon) - 4979*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) + 1507*f_5/(2592*epsilon) + 23*f_7/(320*epsilon) - 5*pi**6/(23328*epsilon) + 67*pi**4/(129600*epsilon) + 1481/(25920*epsilon) + f_3**2/(36*epsilon**2) + 67*f_3/(1080*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 7/(432*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","10880":"-f_3/(1440*epsilon) - pi**4/(14400*epsilon) - 617/(276480*epsilon) - f_3/(120*epsilon**2) - 1/(2880*epsilon**2) + 9/(640*epsilon**3) + 1/(80*epsilon**4) - 1/(60*epsilon**5)","10881":"7*f_3/(5760*epsilon) + pi**4/(57600*epsilon) + 73/(23328*epsilon) + f_3/(480*epsilon**2) + 1831/(311040*epsilon**2) - 17/(6480*epsilon**3) - 1/(144*epsilon**4) + 1/(180*epsilon**5)","10882":"-19*f_3**2/(2880*epsilon) - 46217*f_3/(1866240*epsilon) - 91*f_5/(10368*epsilon) + pi**6/(544320*epsilon) + 2749*pi**4/(18662400*epsilon) + 39583/(699840*epsilon) + 1453*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 77311/(1866240*epsilon**2) - 13*pi**4/(311040*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 2771/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 67/(12960*epsilon**4) + 1/(1080*epsilon**5)","10883":"-847*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) - 1160099/(44789760*epsilon) - 67*pi**4/(3110400*epsilon) - 17*f_3/(51840*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 19241/(1244160*epsilon**2) + 7*f_3/(4320*epsilon**3) + 799/(207360*epsilon**3) - 247/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","10884":"-847*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) - 1160099/(44789760*epsilon) - 67*pi**4/(3110400*epsilon) - 17*f_3/(51840*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 19241/(1244160*epsilon**2) + 7*f_3/(4320*epsilon**3) + 799/(207360*epsilon**3) - 247/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","10885":"-19*f_3**2/(2880*epsilon) - 30257*f_3/(1866240*epsilon) - 371*f_5/(51840*epsilon) - 21761/(11197440*epsilon) + pi**6/(544320*epsilon) + 1573*pi**4/(18662400*epsilon) + 1573*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 16177/(1866240*epsilon**2) - 53*pi**4/(1555200*epsilon**2) - 53*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 751/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 79/(12960*epsilon**4) + 1/(540*epsilon**5)","10886":"f_3**2/(4320*epsilon) + 17*f_3/(25920*epsilon) + 1873*f_5/(103680*epsilon) - 37*pi**4/(1036800*epsilon) - 20615/(5971968*epsilon) - pi**6/(326592*epsilon) + 49*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(115200*epsilon**2) + 57721/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 271/(155520*epsilon**3) - 371/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","10887":"53*f_3/(20736*epsilon) + 83*f_5/(34560*epsilon) - 11*pi**4/(622080*epsilon) - 205195/(161243136*epsilon) - 11*f_3/(5184*epsilon**2) + 35149/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 7171/(2799360*epsilon**3) + 919/(186624*epsilon**4) - 229/(38880*epsilon**5) + 1/(324*epsilon**6)","10888":"-187*f_3/(41472*epsilon) - 7*f_5/(11520*epsilon) - 326125/(17915904*epsilon) - 11*pi**4/(2073600*epsilon) - 67*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 61/(466560*epsilon**2) + 7*f_3/(1440*epsilon**3) + 1607/(103680*epsilon**3) - 1631/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","10889":"22*f_3**2/(135*epsilon) - pi**4*f_3/(1350*epsilon) + 4231*f_3/(25920*epsilon) - 5843*f_5/(12960*epsilon) + 377*f_7/(5760*epsilon) + pi**4/(10368*epsilon) + 17*pi**6/(163296*epsilon) - 2*f_3**2/(45*epsilon**2) + 5*f_3/(432*epsilon**2) + 17*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","10890":"-139*f_3**2/(2880*epsilon) + 701*f_3/(103680*epsilon) + 109*f_5/(864*epsilon) - 41*pi**6/(544320*epsilon) - 2887/(62208*epsilon) + 47*pi**4/(103680*epsilon) + 47*f_3/(864*epsilon**2) - 79*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 73/(12960*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10891":"-f_3/(192*epsilon) - 29/(2560*epsilon) + 7*pi**4/(28800*epsilon) + f_3/(120*epsilon**2) - 469/(46080*epsilon**2) + 3/(1280*epsilon**3) + 7/(960*epsilon**4) - 1/(240*epsilon**5)","10892":"-f_3**2/(2160*epsilon) - 283*f_3/(19440*epsilon) + pi**4*f_3/(10800*epsilon) + f_5/(270*epsilon) - 7*f_7/(240*epsilon) - 17*pi**4/(777600*epsilon) + 1763/(116640*epsilon) + f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) - pi**4/(64800*epsilon**2) + 7/(1080*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","10893":"19*f_3/(1920*epsilon) + 191*f_5/(8640*epsilon) - 419/(17280*epsilon) - 23*pi**4/(518400*epsilon) - 23*f_3/(4320*epsilon**2) + pi**4/(86400*epsilon**2) + 59/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","10894":"-509*f_3/(17280*epsilon) + 197*f_5/(2880*epsilon) - 419/(17280*epsilon) - 23*pi**4/(518400*epsilon) - 23*f_3/(4320*epsilon**2) + pi**4/(86400*epsilon**2) + 59/(12960*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","10895":"19*f_3/(6912*epsilon) - 7*f_5/(2880*epsilon) - 1009/(373248*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - 83/(622080*epsilon**2) - f_3/(720*epsilon**3) + 31/(12960*epsilon**3) - 1/(864*epsilon**4)","10896":"19*f_3/(6912*epsilon) - 7*f_5/(2880*epsilon) - 1009/(373248*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - 83/(622080*epsilon**2) - f_3/(720*epsilon**3) + 31/(12960*epsilon**3) - 1/(864*epsilon**4)","10897":"11*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 1187*f_3/(2592*epsilon) - 1199*f_5/(2592*epsilon) + 23*f_7/(480*epsilon) - 23*pi**6/(163296*epsilon) + 59*pi**4/(64800*epsilon) - f_3**2/(72*epsilon**2) + 461*f_3/(2160*epsilon**2) - 91*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3)","10898":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","10899":"-f_3**2/(16*epsilon) + 707*f_3/(3840*epsilon) + f_5/(960*epsilon) - 2071/(15360*epsilon) - pi**4/(38400*epsilon) + f_3**2/(36*epsilon**2) - 191*f_3/(1728*epsilon**2) - pi**4/(5760*epsilon**2) + 2311/(20736*epsilon**2) + 5*f_3/(144*epsilon**3) - 77/(1728*epsilon**3) + 1/(144*epsilon**4)","10900":"-f_3**2/(180*epsilon) - 19321*f_3/(622080*epsilon) + 49*f_5/(2160*epsilon) - 143*pi**4/(1244160*epsilon) + pi**6/(120960*epsilon) + 203863/(7464960*epsilon) + 499*f_3/(25920*epsilon**2) - f_5/(90*epsilon**2) - 24817/(1244160*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 2557/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","10901":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","10902":"29*f_3**2/(1440*epsilon) - 5567*f_3/(103680*epsilon) + 509*f_5/(8640*epsilon) - 11*pi**6/(272160*epsilon) - 5*pi**4/(41472*epsilon) + 3479/(311040*epsilon) - 25*f_3/(1728*epsilon**2) - 19*f_5/(720*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 701/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 11/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","10903":"-5*f_3**2/(1728*epsilon) + 3571*f_3/(622080*epsilon) - 409*f_5/(51840*epsilon) - 371*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 9929/(1866240*epsilon) - 371*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) + 191/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","10904":"-f_3/(1296*epsilon) - f_5/(51840*epsilon) + pi**4/(207360*epsilon) + 2107/(3732480*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","10905":"-f_3**2/(720*epsilon) + pi**4*f_3/(194400*epsilon) + 167*f_3/(31104*epsilon) + 43*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 11*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 11*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","10906":"-7*f_3/(20736*epsilon) + pi**4/(2073600*epsilon) + 49019/(89579520*epsilon) + f_3/(17280*epsilon**2) + 173/(559872*epsilon**2) + 337/(1866240*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","10907":"-f_3/(1296*epsilon) - f_5/(51840*epsilon) + pi**4/(207360*epsilon) + 2107/(3732480*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","10908":"f_3**2/(2880*epsilon) - pi**4*f_3/(388800*epsilon) + 991*f_3/(155520*epsilon) - 179*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - pi**6/(217728*epsilon) + 31/(62208*epsilon) + 49*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 49*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) - 7/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","10909":"61*f_3**2/(51840*epsilon) - 15911*f_3/(11197440*epsilon) + 7*f_5/(3840*epsilon) - 13*pi**6/(9797760*epsilon) - 23*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 67*f_3/(62208*epsilon**2) - f_5/(960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","10910":"95*f_3/(248832*epsilon) + 469*f_5/(207360*epsilon) - 606481/(537477120*epsilon) - 7*pi**4/(1382400*epsilon) - 7*f_3/(11520*epsilon**2) - 33251/(53747712*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 7777/(11197440*epsilon**3) + 83/(69120*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10911":"f_3**2/(8640*epsilon) - pi**4*f_3/(388800*epsilon) + 233*f_3/(103680*epsilon) - 271*f_5/(155520*epsilon) + 359*f_7/(51840*epsilon) - 50777/(11197440*epsilon) - pi**6/(653184*epsilon) + 13*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 13*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 737/(311040*epsilon**2) - pi**4/(259200*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(648*epsilon**3) - 37/(15552*epsilon**3) + 19/(6480*epsilon**4)","10912":"119*f_3/(155520*epsilon) + f_5/(432*epsilon) - 9107/(3732480*epsilon) + pi**4/(311040*epsilon) + f_3/(2592*epsilon**2) - 337/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","10913":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 347*f_3/(77760*epsilon) - 13*f_5/(3888*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 53*pi**4/(3110400*epsilon) + 12551/(3732480*epsilon) - f_3**2/(6480*epsilon**2) + 47*f_3/(17280*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(311040*epsilon**2) - 113/(622080*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 43/(25920*epsilon**3) + 1/(1080*epsilon**4)","10914":"439*f_3/(311040*epsilon) + f_5/(2880*epsilon) - 3557/(3732480*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 343/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","10915":"-31*f_3/(207360*epsilon) + pi**4/(1866240*epsilon) + 48971/(322486272*epsilon) + f_3/(15552*epsilon**2) + 29681/(403107840*epsilon**2) + 2269/(33592320*epsilon**3) - 139/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","10916":"f_3**2/(34560*epsilon) + 2273*f_3/(7464960*epsilon) + 11*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 1187/(13436928*epsilon) - pi**4/(14929920*epsilon) - f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + 331/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","10917":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","10918":"671*f_3/(207360*epsilon) + 7*f_5/(11520*epsilon) - pi**4/(2073600*epsilon) + 302153/(89579520*epsilon) - f_3/(17280*epsilon**2) - 31187/(14929920*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2063/(622080*epsilon**3) - 341/(34560*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","10919":"f_3/(576*epsilon) - pi**4/(345600*epsilon) + 86579/(14929920*epsilon) - f_3/(2880*epsilon**2) - 1583/(622080*epsilon**2) + 407/(103680*epsilon**3) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","10920":"-11*f_3**2/(45*epsilon) - 8*f_3/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 20*f_5/(27*epsilon) - 77*f_7/(480*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10921":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","10922":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","10923":"11*f_3**2/(180*epsilon) - 13319*f_3/(103680*epsilon) + 607*f_5/(8640*epsilon) - 13*pi**6/(1088640*epsilon) - 11*pi**4/(103680*epsilon) + 26453/(311040*epsilon) + 779*f_3/(8640*epsilon**2) + 13*f_5/(720*epsilon**2) - 941/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","10924":"71*f_3**2/(25920*epsilon) - pi**4*f_3/(77760*epsilon) + 991*f_3/(311040*epsilon) - 1361*f_5/(155520*epsilon) - 23*f_7/(51840*epsilon) + pi**4/(3110400*epsilon) + pi**6/(279936*epsilon) - f_3**2/(1296*epsilon**2) + f_3/(25920*epsilon**2) + 7*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","10925":"-289*f_3**2/(12960*epsilon) - pi**4*f_3/(32400*epsilon) + 287*f_3/(10368*epsilon) + 221*f_5/(6480*epsilon) - 241*f_7/(6912*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) - 53*f_3/(6480*epsilon**2) - 41*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","10926":"-f_3**2/(25920*epsilon) - 7*f_3/(12960*epsilon) + pi**4*f_3/(777600*epsilon) - 71*f_5/(51840*epsilon) + 67*f_7/(34560*epsilon) - pi**4/(194400*epsilon) + pi**6/(1959552*epsilon) + 2597/(1119744*epsilon) + f_3**2/(12960*epsilon**2) + 19*f_3/(25920*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**6/(979776*epsilon**2) + pi**4/(777600*epsilon**2) + 79/(12960*epsilon**2) - 7*f_3/(3240*epsilon**3) + 7*f_5/(648*epsilon**3) - 91/(7776*epsilon**3) + 13/(3240*epsilon**4)","10927":"-29*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1079*f_3/(51840*epsilon) - 377*f_5/(8640*epsilon) + 599*f_7/(17280*epsilon) - 55337/(1866240*epsilon) - 7*pi**4/(518400*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 23*f_3/(2160*epsilon**2) + 19*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(21600*epsilon**2) + 259/(19440*epsilon**2) + f_3/(180*epsilon**3) - f_5/(54*epsilon**3) + 1/(54*epsilon**3) - 1/(135*epsilon**4)","10928":"3204497/(134369280*epsilon) - 1197829/(44789760*epsilon**2) + 21323/(1492992*epsilon**3) - 689/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","10929":"-149*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 2143*f_3/(25920*epsilon) - 835*f_5/(5184*epsilon) + 11*f_7/(144*epsilon) - 937/(51840*epsilon) - 121*pi**4/(777600*epsilon) + 41*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 31*f_3/(648*epsilon**2) + 25*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + 23/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","10930":"77*f_3**2/(1440*epsilon) - f_3*f_5/(240*epsilon) - 1831*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 659*f_5/(8640*epsilon) - 931*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 97*pi**4/(518400*epsilon) + 367/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 299*f_3/(8640*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - pi**4/(86400*epsilon**2) + 203/(25920*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","10931":"f_3**2/(576*epsilon) - pi**4*f_3/(43200*epsilon) - 25*f_3/(41472*epsilon) - 7*f_5/(1920*epsilon) + 977/(1658880*epsilon) + 7*pi**4/(230400*epsilon) - f_3**2/(720*epsilon**2) + 7*f_3/(1920*epsilon**2) - pi**4/(57600*epsilon**2) + 1/(640*epsilon**2) - f_3/(480*epsilon**3) + 61/(17280*epsilon**3) - 11/(2880*epsilon**4)","10932":"f_3**2/(1728*epsilon) - pi**4*f_3/(43200*epsilon) + 551*f_3/(138240*epsilon) - 11*f_5/(2880*epsilon) + 7*f_7/(1920*epsilon) - 9667/(1990656*epsilon) + 13*pi**4/(460800*epsilon) - f_3**2/(720*epsilon**2) + 37*f_3/(5760*epsilon**2) - 1633/(414720*epsilon**2) - pi**4/(172800*epsilon**2) - 17*f_3/(2880*epsilon**3) + 9/(1280*epsilon**3) - 11/(5760*epsilon**4)","10933":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","10934":"-49*f_3**2/(1080*epsilon) - 15521*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 152*f_5/(405*epsilon) + 79*f_7/(192*epsilon) - 269*pi**4/(259200*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(72*epsilon**2) - 853*f_3/(4320*epsilon**2) + 85*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","10935":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","10936":"77*f_3**2/(1080*epsilon) - 15953*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 1711*f_5/(3240*epsilon) + 101*f_7/(960*epsilon) - 269*pi**4/(259200*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(72*epsilon**2) - 853*f_3/(4320*epsilon**2) + 85*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","10937":"5*f_3**2/(144*epsilon) - 1427*f_3/(12960*epsilon) - 2*f_5/(45*epsilon) - 11*pi**4/(51840*epsilon) + 2239/(19440*epsilon) - f_3**2/(36*epsilon**2) + 7*f_3/(144*epsilon**2) - 83/(1296*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","10938":"f_3**2/(180*epsilon) + 9283*f_3/(311040*epsilon) + 71*f_5/(2160*epsilon) - 32549/(186624*epsilon) + 649*pi**4/(3110400*epsilon) + 31*pi**6/(544320*epsilon) - 257*f_3/(6480*epsilon**2) - 4*f_5/(45*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 16/(243*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","10939":"-f_3**2/(11520*epsilon) + 281*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) - 73/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 37/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10940":"-31*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 89/(29859840*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 3979/(44789760*epsilon**2) + f_3/(51840*epsilon**3) + 2201/(89579520*epsilon**3) - 497/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10941":"-f_3**2/(31104*epsilon) - 67*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) + 527/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 197/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10942":"-107*f_3/(2488320*epsilon) - f_5/(69120*epsilon) - 7*pi**4/(24883200*epsilon) + 155/(35831808*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 1667/(22394880*epsilon**2) + f_3/(51840*epsilon**3) - 823/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10943":"-239*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 28489/(358318080*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 23969/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 3641/(67184640*epsilon**3) - 943/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","10944":"61/(14929920*epsilon) + 3109/(44789760*epsilon**2) - 1471/(89579520*epsilon**3) - 377/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","10945":"269*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 6631/(537477120*epsilon) - f_3/(51840*epsilon**2) - 3649/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 857/(33592320*epsilon**3) - 493/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","10946":"f_3**2/(60*epsilon) - 1691*f_3/(20736*epsilon) - 43*f_5/(960*epsilon) - pi**6/(40320*epsilon) + 29*pi**4/(259200*epsilon) + 342227/(2488320*epsilon) - 299*f_3/(8640*epsilon**2) + 19*f_5/(240*epsilon**2) - 20293/(414720*epsilon**2) + 11*pi**4/(43200*epsilon**2) + 11*f_3/(360*epsilon**3) - 733/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 53/(2880*epsilon**4) - 1/(240*epsilon**5)","10947":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10948":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","10949":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10950":"563*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(22394880*epsilon) + 334973/(7255941120*epsilon) + 25*f_3/(746496*epsilon**2) + 1667/(2418647040*epsilon**2) + pi**4/(37324800*epsilon**2) - 7*f_3/(155520*epsilon**3) - 8357/(100776960*epsilon**3) + 853/(6718464*epsilon**4) - 59/(699840*epsilon**5) + 1/(46656*epsilon**6)","10951":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","10952":"137587/(2902376448*epsilon) + 131789/(4837294080*epsilon**2) - 17861/(201553920*epsilon**3) + 5201/(67184640*epsilon**4) - 59/(1399680*epsilon**5) + 1/(93312*epsilon**6)","10953":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","10954":"-f_3**2/(31104*epsilon) - 163*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) - 151/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 323/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","10955":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","10956":"47*f_3**2/(2880*epsilon) - 377*f_3/(9720*epsilon) + 79*f_5/(1440*epsilon) - 28873/(466560*epsilon) + 61*pi**4/(622080*epsilon) + 13*pi**6/(544320*epsilon) - 175*f_3/(10368*epsilon**2) + 3*f_5/(160*epsilon**2) - 4951/(155520*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","10957":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","10958":"367*f_3**2/(2160*epsilon) - 979*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 95*f_5/(2592*epsilon) - 29*f_7/(240*epsilon) - 19*pi**6/(163296*epsilon) + 19*pi**4/(25920*epsilon) - 7*f_3**2/(360*epsilon**2) + 19*f_3/(216*epsilon**2) - 19*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","10959":"13*f_3**2/(60*epsilon) + 9*f_3*f_5/(40*epsilon) + 5*f_3/(24*epsilon) - 9*f_3_5/(40*epsilon) + 25*f_5/(24*epsilon) - 3773*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10960":"13*f_3**2/(1080*epsilon) + pi**4*f_3/(21600*epsilon) + 47*f_3/(960*epsilon) - 863*f_5/(6480*epsilon) - f_7/(12*epsilon) - pi**6/(20412*epsilon) + pi**4/(14400*epsilon) + 28873/(155520*epsilon) + f_3**2/(360*epsilon**2) + 19*f_3/(480*epsilon**2) - 61*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + 4951/(51840*epsilon**2) - 7*f_3/(60*epsilon**3) + 7*f_5/(18*epsilon**3) - 55/(216*epsilon**3) + 13/(180*epsilon**4)","10961":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","10962":"-29*f_3**2/(2160*epsilon) - 6473*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1847*f_5/(6480*epsilon) + f_7/(12*epsilon) - 149*pi**4/(259200*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(360*epsilon**2) - 613*f_3/(4320*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","10963":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","10964":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","10965":"-7*f_3**2/(40*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 847*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10966":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","10967":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","10968":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","10969":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","10970":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","10971":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","10972":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","10973":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","10974":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","10975":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","10976":"-3*f_3**2/(640*epsilon) - 3607*f_3/(77760*epsilon) - 149*f_5/(4320*epsilon) + 49*f_7/(640*epsilon) - 1193*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) + 995707/(14929920*epsilon) - 1441*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 2617/(124416*epsilon**2) + 43*f_3/(1080*epsilon**3) - 16561/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","10977":"-47*f_3**2/(180*epsilon) - 31*f_3/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 49*f_5/(54*epsilon) - 133*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","10978":"-2*f_3**3/(9*epsilon) - 80*f_3*f_5/(3*epsilon) + 48*f_3_5/epsilon - 1063*f_9/(324*epsilon) - 58*pi**8/(23625*epsilon)","10979":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","10980":"-31*f_3**2/(40*epsilon) + 3*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 11543*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","10981":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","10982":"43*f_3**2/(60*epsilon) - 11*f_3*f_5/(40*epsilon) + 7*f_3/(8*epsilon) - 9*f_3_5/(40*epsilon) + 61*f_5/(36*epsilon) - 6713*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","10983":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","10984":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","10985":"-469*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 811/(59719680*epsilon) - pi**4/(37324800*epsilon) + 7*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 191/(4976640*epsilon**2) - f_3/(12960*epsilon**3) - 401/(11197440*epsilon**3) + 1/(103680*epsilon**4) + 1/(5184*epsilon**5) - 1/(6480*epsilon**6)","10986":"2383/(179159040*epsilon) + 35/(559872*epsilon**2) + 17/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","10987":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","10988":"7*f_3**2/(17280*epsilon) - 1459*f_3/(3732480*epsilon) - 13*f_5/(34560*epsilon) - 7/(27648*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 13*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 481/(933120*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 19/(25920*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","10989":"-59*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2488320*epsilon) + 19/(107495424*epsilon) - f_3/(20736*epsilon**2) - pi**4/(6220800*epsilon**2) + 29873/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 3599/(11197440*epsilon**3) - 7/(207360*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10990":"289*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - 240937/(537477120*epsilon) - 11*pi**4/(12441600*epsilon) - 11*f_3/(103680*epsilon**2) - 130399/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6697/(11197440*epsilon**3) + 11/(7680*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10991":"-319*f_3/(1244160*epsilon) - 287*f_5/(207360*epsilon) - 7*pi**4/(4147200*epsilon) + 612167/(537477120*epsilon) - 7*f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 152129/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 5543/(11197440*epsilon**3) - 11/(41472*epsilon**4) - 43/(38880*epsilon**5) + 1/(1296*epsilon**6)","10992":"f_3**2/(1620*epsilon) - 1951*f_3/(2239488*epsilon) + 17*f_5/(8640*epsilon) - 31*pi**6/(19595520*epsilon) - 11*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 55*f_3/(62208*epsilon**2) - f_5/(810*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","10993":"-f_3**2/(4320*epsilon) + 17189*f_3/(22394880*epsilon) - 7*f_5/(25920*epsilon) - pi**6/(4354560*epsilon) - 19*pi**4/(14929920*epsilon) + 19639/(134369280*epsilon) + 25*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - 10331/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 359/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","10994":"-7*f_3/(17280*epsilon) + 121*f_5/(4320*epsilon) - 637/(51840*epsilon) - 19*pi**4/(518400*epsilon) - 19*f_3/(4320*epsilon**2) - 53/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","10995":"-53*f_3/(11520*epsilon) - 7*f_5/(2880*epsilon) + 7*pi**4/(1036800*epsilon) + 3301/(829440*epsilon) + 7*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 67/(20736*epsilon**2) - f_3/(720*epsilon**3) + 47/(17280*epsilon**3) - 1/(360*epsilon**4)","10996":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","10997":"7*f_3**2/(72*epsilon) - 2161*f_3/(10368*epsilon) - 3*f_5/(32*epsilon) - 37*pi**4/(103680*epsilon) + 6859/(31104*epsilon) - f_3**2/(18*epsilon**2) + 19*f_3/(216*epsilon**2) - 2/(27*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","10998":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","10999":"367*f_3**2/(2160*epsilon) - 979*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 95*f_5/(2592*epsilon) - 29*f_7/(240*epsilon) - 19*pi**6/(163296*epsilon) + 19*pi**4/(25920*epsilon) - 7*f_3**2/(360*epsilon**2) + 19*f_3/(216*epsilon**2) - 19*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11000":"1477*f_3/(25920*epsilon) + 83*f_5/(1440*epsilon) - 322751/(2488320*epsilon) + pi**4/(10368*epsilon) + 47*f_3/(1728*epsilon**2) - 1847/(82944*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 9941/(138240*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","11001":"-5*f_3**2/(54*epsilon) - 1931*f_3/(2592*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 3155*f_5/(2592*epsilon) - 27*f_7/(320*epsilon) - 2*pi**6/(5103*epsilon) + 221*pi**4/(129600*epsilon) + 11*f_3**2/(360*epsilon**2) + 221*f_3/(1080*epsilon**2) - 8*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11002":"2837*f_3/(51840*epsilon) + 77*f_5/(2880*epsilon) - 200963/(2488320*epsilon) + 41*pi**4/(518400*epsilon) + 217*f_3/(8640*epsilon**2) - 12979/(414720*epsilon**2) + pi**4/(86400*epsilon**2) - 11*f_3/(180*epsilon**3) + 8789/(138240*epsilon**3) - 19/(3840*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","11003":"f_3**2/(320*epsilon) - pi**4*f_3/(77760*epsilon) + 19*f_3/(311040*epsilon) - 1271*f_5/(155520*epsilon) + 13*f_7/(5760*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11004":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","11005":"-14*f_5/(9*epsilon) - 28*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","11006":"119*f_3**2/(180*epsilon) - 233*f_3*f_5/(45*epsilon) - pi**4*f_3/(900*epsilon) + 99*f_3_5/(10*epsilon) + 65*f_5/(36*epsilon) - 8981*f_7/(2160*epsilon) - 28817*pi**8/(68040000*epsilon) - pi**6/(2268*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","11007":"-2101*f_3/(1866240*epsilon) - 19*f_5/(25920*epsilon) - 173*pi**4/(18662400*epsilon) + 18763/(67184640*epsilon) + 13*f_3/(3888*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 267007/(134369280*epsilon**2) - 17*f_3/(12960*epsilon**3) - 20941/(7464960*epsilon**3) + 629/(373248*epsilon**4) - 1/(1920*epsilon**5) + 1/(12960*epsilon**6)","11008":"-13*f_3**2/(11520*epsilon) - 443*f_3/(1244160*epsilon) - 17*f_5/(11520*epsilon) + 89933/(89579520*epsilon) + pi**6/(725760*epsilon) + pi**4/(69120*epsilon) + f_3/(576*epsilon**2) + 7*f_5/(5760*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 1477/(1866240*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 1139/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","11009":"-f_3**2/(1920*epsilon) + 8089*f_3/(155520*epsilon) + 77*f_5/(8640*epsilon) - 1277033/(14929920*epsilon) - 1199*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) - 1199*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 3659/(62208*epsilon**2) + 11*f_3/(2160*epsilon**3) - 1297/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","11010":"f_3**2/(135*epsilon) - 2017*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 1847*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - 3857/(34560*epsilon) - pi**6/(10206*epsilon) + 7*pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + 7*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) - 7*pi**4/(43200*epsilon**2) - 1/(1440*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(80*epsilon**3) + 1/(120*epsilon**4)","11011":"-113*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 4529*f_3/(25920*epsilon) - 293*f_5/(1620*epsilon) - 359*f_7/(2880*epsilon) - pi**4/(6480*epsilon) + 23*pi**6/(326592*epsilon) + f_3**2/(360*epsilon**2) - f_3/(54*epsilon**2) + 23*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11012":"269*f_3**2/(2880*epsilon) - 2657*f_3/(19440*epsilon) + 7*f_5/(540*epsilon) - pi**6/(181440*epsilon) + 797/(1492992*epsilon) + 559*pi**4/(3110400*epsilon) + 559*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 2029/(77760*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - pi**4/(43200*epsilon**3) + 29/(10368*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","11013":"-293*f_3/(51840*epsilon) - 23*f_5/(3840*epsilon) + 19*pi**4/(1036800*epsilon) + 2012911/(134369280*epsilon) + 19*f_3/(8640*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 72499/(44789760*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1945/(373248*epsilon**3) - 3521/(311040*epsilon**4) + 199/(12960*epsilon**5) - 1/(108*epsilon**6)","11014":"-23*f_3/(960*epsilon) - f_5/(96*epsilon) - 19*pi**4/(518400*epsilon) + 393029/(33592320*epsilon) - 83*f_3/(8640*epsilon**2) + 68507/(5598720*epsilon**2) + f_3/(48*epsilon**3) - 9263/(1866240*epsilon**3) - 499/(31104*epsilon**4) + 191/(12960*epsilon**5) - 1/(216*epsilon**6)","11015":"-47*f_3**2/(1440*epsilon) + 257*f_3/(14580*epsilon) - 7*f_5/(540*epsilon) + 3835/(2239488*epsilon) + pi**6/(272160*epsilon) + 269*pi**4/(4665600*epsilon) + 269*f_3/(38880*epsilon**2) + 7*f_5/(2160*epsilon**2) - pi**4/(16200*epsilon**2) - 67/(186624*epsilon**2) - f_3/(135*epsilon**3) + pi**4/(64800*epsilon**3) + 779/(77760*epsilon**3) + f_3/(540*epsilon**4) - 23/(2160*epsilon**4) + 1/(270*epsilon**5)","11016":"-f_3**2/(31104*epsilon) + 61*f_3/(1492992*epsilon) - 59*f_5/(233280*epsilon) - 11*pi**4/(44789760*epsilon) + 403/(7464960*epsilon) + 17*pi**6/(117573120*epsilon) - 11*f_3/(373248*epsilon**2) + 7*f_5/(77760*epsilon**2) - 407/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 17/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11017":"-f_3**2/(31104*epsilon) - 67*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) + 527/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 197/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 23/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11018":"1549/(537477120*epsilon) - 6091/(134369280*epsilon**2) + 2507/(268738560*epsilon**3) + 2683/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","11019":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","11020":"-f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(74649600*epsilon) + 3253/(179159040*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 2909/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 3707/(134369280*epsilon**3) + 11/(82944*epsilon**4) - 17/(103680*epsilon**5) + 1/(15552*epsilon**6)","11021":"f_3/(103680*epsilon) + f_5/(138240*epsilon) - pi**4/(1866240*epsilon) + 12767/(358318080*epsilon) - f_3/(15552*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 6259/(179159040*epsilon**2) + 7*f_3/(311040*epsilon**3) + 695/(13436928*epsilon**3) + 233/(3732480*epsilon**4) - 1/(4320*epsilon**5) + 1/(7776*epsilon**6)","11022":"59/(179159040*epsilon) + 2093/(22394880*epsilon**2) + 1553/(89579520*epsilon**3) - 473/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11023":"-359*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 118907/(1074954240*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 49817/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 8681/(67184640*epsilon**3) - 1399/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","11024":"29*f_3/(414720*epsilon) + 7*f_5/(138240*epsilon) - 18167/(358318080*epsilon) - pi**4/(4147200*epsilon) + 23*f_3/(414720*epsilon**2) - 1399/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 37/(2488320*epsilon**3) + 127/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11025":"f_3/(1244160*epsilon) + pi**4/(12441600*epsilon) + 9019/(537477120*epsilon) + f_3/(103680*epsilon**2) - 31/(1399680*epsilon**2) - 3481/(33592320*epsilon**3) + 19/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","11026":"5*f_3**2/(62208*epsilon) - 1991*f_3/(7464960*epsilon) - 29*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 509/(8957952*epsilon) + 361*pi**4/(223948800*epsilon) + 469*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 2387/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 359/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11027":"5*f_3**2/(62208*epsilon) - 1151*f_3/(7464960*epsilon) - 29*f_5/(1866240*epsilon) - 4823/(44789760*epsilon) - pi**6/(58786560*epsilon) + 29*pi**4/(44789760*epsilon) + 469*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 1019/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 287/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11028":"13*f_3**2/(103680*epsilon) - 2431*f_3/(7464960*epsilon) + 29*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 2383/(44789760*epsilon) + 53*pi**4/(44789760*epsilon) + 589*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 67/(4478976*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 251/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11029":"449*f_3**2/(180*epsilon) - 1279*f_3*f_5/(180*epsilon) + 54*f_3_5/(5*epsilon) - 569*f_5/(216*epsilon) - 49*f_7/(540*epsilon) - 10621*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","11030":"329*f_3**2/(360*epsilon) - 2*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 695*f_5/(432*epsilon) - 13993*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11031":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","11032":"-11*f_3**2/(1440*epsilon) + 3053*f_3/(155520*epsilon) - 11*f_5/(2160*epsilon) - 277*pi**4/(6220800*epsilon) - pi**6/(241920*epsilon) + 11089/(2985984*epsilon) + 83*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) - 7733/(2488320*epsilon**2) - pi**4/(129600*epsilon**2) + 43*f_3/(2160*epsilon**3) - 17/(810*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","11033":"-f_3**2/(128*epsilon) + 2909*f_3/(207360*epsilon) + f_5/(720*epsilon) - 147493/(4976640*epsilon) - pi**6/(181440*epsilon) + 53*pi**4/(518400*epsilon) + 169*f_3/(34560*epsilon**2) - f_5/(320*epsilon**2) - 2731/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 49*f_3/(1440*epsilon**3) - 581/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","11034":"f_3**2/(180*epsilon) - 11*f_3/(18*epsilon) + pi**4*f_3/(1800*epsilon) + 37*f_5/(54*epsilon) + 119*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11035":"19*f_3**2/(576*epsilon) - 11903*f_3/(103680*epsilon) + 949*f_5/(8640*epsilon) - 13*pi**4/(51840*epsilon) - 1657/(311040*epsilon) + pi**6/(544320*epsilon) - 71*f_3/(3456*epsilon**2) - f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 1441/(51840*epsilon**2) - 31*f_3/(720*epsilon**3) - 17/(2160*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11036":"f_3/(30720*epsilon) - f_5/(622080*epsilon) - 379/(17915904*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) - 413/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 391/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11037":"f_3**2/(180*epsilon) - f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 13*f_5/(216*epsilon) + 119*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11038":"13*f_3/(12960*epsilon) - 82297/(44789760*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) + 1013/(933120*epsilon**2) + 131/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","11039":"3*f_3**2/(20*epsilon) - pi**4*f_3/(600*epsilon) - 5*f_3/(36*epsilon) - 35*f_5/(72*epsilon) + 21*f_7/(40*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","11040":"-139*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 691*f_3/(12960*epsilon) + 871*f_5/(2592*epsilon) - 299*f_7/(1440*epsilon) - 23*pi**6/(163296*epsilon) + 17*pi**4/(25920*epsilon) - f_3**2/(180*epsilon**2) + 17*f_3/(216*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","11041":"869*f_3/(51840*epsilon) + 7*f_5/(2880*epsilon) + pi**4/(64800*epsilon) + 11353/(2488320*epsilon) + 61*f_3/(8640*epsilon**2) - 5119/(414720*epsilon**2) + pi**4/(86400*epsilon**2) - 7*f_3/(360*epsilon**3) + 1013/(138240*epsilon**3) + 3/(256*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","11042":"77*f_3**2/(2880*epsilon) - 859*f_3/(38880*epsilon) + 7*f_5/(540*epsilon) - pi**6/(181440*epsilon) - 89*pi**4/(3110400*epsilon) + 16781/(1492992*epsilon) - 89*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 139/(77760*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - 287/(51840*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","11043":"4859/(92160*epsilon) + 221/(46080*epsilon**2) - 2393/(46080*epsilon**3) + 551/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","11044":"-f_3**2/(960*epsilon) + 469*f_3/(7776*epsilon) + 7*f_5/(540*epsilon) - 953*pi**4/(3110400*epsilon) - pi**6/(181440*epsilon) + 192193/(7464960*epsilon) - 953*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) + pi**4/(16200*epsilon**2) + 577/(15552*epsilon**2) + f_3/(135*epsilon**3) - 1439/(51840*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(1080*epsilon**4) - 1/(180*epsilon**5)","11045":"-13*f_3**2/(1920*epsilon) - 4903*f_3/(207360*epsilon) + 11*f_5/(1920*epsilon) + pi**4/(64800*epsilon) + pi**6/(120960*epsilon) + 123947/(4976640*epsilon) - 191*f_3/(34560*epsilon**2) + 7*f_5/(960*epsilon**2) - 575/(82944*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 49*f_3/(1440*epsilon**3) - 145/(6912*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","11046":"-31*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 1733*f_3/(51840*epsilon) + 7*f_5/(288*epsilon) - 187*pi**4/(518400*epsilon) + 377/(311040*epsilon) + f_3**2/(60*epsilon**2) - 187*f_3/(4320*epsilon**2) + 1067/(103680*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 37/(2160*epsilon**3) + 1/(144*epsilon**4)","11047":"409*f_3**2/(2160*epsilon) - 26087*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 5617*f_5/(12960*epsilon) + 5*f_7/(12*epsilon) - 61*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 61*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","11048":"7*f_3**2/(720*epsilon) + 263*f_3/(19440*epsilon) + 47*f_5/(4320*epsilon) - 49393/(466560*epsilon) + 647*pi**4/(3110400*epsilon) + 31*pi**6/(1088640*epsilon) - 191*f_3/(51840*epsilon**2) + f_5/(45*epsilon**2) - 1163/(31104*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","11049":"-221*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - pi**4/(24883200*epsilon) + 5689/(59719680*epsilon) - f_3/(207360*epsilon**2) - 77/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5143/(89579520*epsilon**3) - 61/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11050":"491*f_3/(22394880*epsilon) - 53*f_5/(1244160*epsilon) - 7*pi**4/(27993600*epsilon) + 156827/(5804752896*epsilon) - 7*f_3/(233280*epsilon**2) + 1781/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 77/(4199040*epsilon**3) + 3487/(33592320*epsilon**4) - 79/(699840*epsilon**5) + 1/(23328*epsilon**6)","11051":"f_3**2/(72*epsilon) - 119*f_3/(3240*epsilon) + 4*f_5/(45*epsilon) - 7*pi**4/(25920*epsilon) - 23/(19440*epsilon) - f_3**2/(18*epsilon**2) + 2*f_3/(27*epsilon**2) - 7/(180*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","11052":"-f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 713*f_5/(432*epsilon) - 1141*f_7/(640*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11053":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","11054":"7*f_3**2/(48*epsilon) - 5*f_3*f_5/(18*epsilon) - 143*f_3/(576*epsilon) + 185*f_5/(288*epsilon) - 4321/(20736*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1920*epsilon) + f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 11/(192*epsilon**2) - 1/(144*epsilon**3)","11055":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","11056":"865*f_3/(20736*epsilon) - f_5/(72*epsilon) - 1721/(31104*epsilon) + 5*pi**4/(41472*epsilon) - 11*f_3/(432*epsilon**2) - pi**4/(8640*epsilon**2) + 1831/(41472*epsilon**2) + f_3/(72*epsilon**3) - 35/(1728*epsilon**3) + 1/(288*epsilon**4)","11057":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","11058":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","11059":"-f_3**2/(11520*epsilon) - 2321*f_3/(3732480*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) - 1927/(11197440*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 17/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","11060":"19*f_3**2/(34560*epsilon) - 6551*f_3/(22394880*epsilon) + 7*f_5/(23040*epsilon) - pi**6/(6531840*epsilon) - 103*pi**4/(74649600*epsilon) + 107503/(268738560*epsilon) - 103*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) - 5101/(44789760*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 83/(622080*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 247/(311040*epsilon**4) - 7/(12960*epsilon**5)","11061":"109*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 7*pi**4/(7464960*epsilon) + 194479/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 12767/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 10439/(22394880*epsilon**3) - 1903/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","11062":"-311*f_3/(933120*epsilon) - f_5/(17280*epsilon) - pi**4/(933120*epsilon) + 2095/(80621568*epsilon) + 19*f_3/(62208*epsilon**2) - pi**4/(3110400*epsilon**2) + 1537/(17915904*epsilon**2) - f_3/(25920*epsilon**3) + 901/(2239488*epsilon**3) - 1361/(1866240*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","11063":"-491*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 96479/(322486272*epsilon) + 59*pi**4/(18662400*epsilon) + 59*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 8731/(89579520*epsilon**2) - 7*f_3/(51840*epsilon**3) - 101/(746496*epsilon**3) - 1439/(1866240*epsilon**4) + 7/(4860*epsilon**5) - 1/(1296*epsilon**6)","11064":"109*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 7*pi**4/(7464960*epsilon) + 194479/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 12767/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 10439/(22394880*epsilon**3) - 1903/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","11065":"47*f_3**2/(360*epsilon) - 7*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 55*f_5/(216*epsilon) - 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11066":"5*f_3**2/(62208*epsilon) - 1127*f_3/(7464960*epsilon) - 29*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 2383/(44789760*epsilon) + 29*pi**4/(44789760*epsilon) + 469*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 67/(4478976*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 251/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11067":"5*f_3**2/(62208*epsilon) - 1151*f_3/(7464960*epsilon) - 29*f_5/(1866240*epsilon) - 4823/(44789760*epsilon) - pi**6/(58786560*epsilon) + 29*pi**4/(44789760*epsilon) + 469*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 1019/(22394880*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 287/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11068":"-f_3**2/(103680*epsilon) + 109*f_3/(1492992*epsilon) - 203*f_5/(622080*epsilon) + 121*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) + 6847/(44789760*epsilon) + 229*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 4439/(22394880*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 467/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11069":"f_3/(248832*epsilon) + 7*f_5/(138240*epsilon) - 10087/(358318080*epsilon) - pi**4/(12441600*epsilon) + 31*f_3/(414720*epsilon**2) - 749/(8957952*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 53/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11070":"163*f_3/(3732480*epsilon) - 1201271/(14511882240*epsilon) - 13*pi**4/(37324800*epsilon) - 13*f_3/(311040*epsilon**2) - 73/(37791360*epsilon**2) + 5533/(100776960*epsilon**3) + 29/(524880*epsilon**4) - 119/(699840*epsilon**5) + 1/(11664*epsilon**6)","11071":"-29*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(4976640*epsilon) + 15793/(537477120*epsilon) + f_3/(41472*epsilon**2) - 1021/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3211/(33592320*epsilon**3) + 47/(466560*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","11072":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11073":"247*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 763/(29859840*epsilon) + 19*pi**4/(74649600*epsilon) + 19*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) - 149/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 103/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11074":"25*f_3/(746496*epsilon) + 23*f_5/(1244160*epsilon) - 23*pi**4/(74649600*epsilon) + 407/(29859840*epsilon) + 23*f_3/(311040*epsilon**2) - 2587/(35831808*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 211/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","11075":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","11076":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11077":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","11078":"-449*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) - 2521/(537477120*epsilon) + 23*pi**4/(37324800*epsilon) - 13*f_3/(1244160*epsilon**2) - pi**4/(2488320*epsilon**2) + 8701/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 311/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","11079":"19*f_3/(186624*epsilon) - f_5/(311040*epsilon) - 34339/(537477120*epsilon) + pi**4/(18662400*epsilon) - 11*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 8183/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 2509/(67184640*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","11080":"-647*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) + 6371/(1074954240*epsilon) + 11*pi**4/(14929920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2488320*epsilon**2) + 22313/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 7601/(67184640*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","11081":"-307*f_3/(2799360*epsilon) - f_5/(69120*epsilon) + 139*pi**4/(111974400*epsilon) + 66665/(483729408*epsilon) - f_3/(116640*epsilon**2) - pi**4/(18662400*epsilon**2) + 37259/(268738560*epsilon**2) - f_3/(155520*epsilon**3) - 14651/(33592320*epsilon**3) + 2453/(5598720*epsilon**4) - 53/(233280*epsilon**5) + 1/(19440*epsilon**6)","11082":"1463*f_3/(11197440*epsilon) + f_5/(103680*epsilon) + pi**4/(4478976*epsilon) + 417001/(806215680*epsilon) + 5*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 27979/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 25247/(44789760*epsilon**3) + 2101/(3732480*epsilon**4) - 89/(311040*epsilon**5) + 1/(15552*epsilon**6)","11083":"-13*f_3**2/(17280*epsilon) - 131*f_3/(13824*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + 1397/(622080*epsilon) + 77*pi**4/(1555200*epsilon) + 77*f_3/(12960*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(51840*epsilon**2) - 23/(15552*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11084":"-557*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 333631/(134369280*epsilon) - pi**4/(230400*epsilon) - f_3/(1920*epsilon**2) + pi**4/(518400*epsilon**2) + 8731/(7464960*epsilon**2) + f_3/(4320*epsilon**3) - 839/(746496*epsilon**3) + 1193/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","11085":"-577*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 563191/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 264983/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 1783/(6718464*epsilon**3) - 2411/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","11086":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","11087":"-7*f_3**2/(240*epsilon) + pi**4*f_3/(3600*epsilon) + 337*f_3/(6912*epsilon) + 35*f_5/(576*epsilon) - 7*f_7/(160*epsilon) - 19*pi**4/(38400*epsilon) - 2495/(165888*epsilon) + f_3**2/(60*epsilon**2) - 19*f_3/(320*epsilon**2) + pi**4/(5760*epsilon**2) + 53/(2160*epsilon**2) + f_3/(48*epsilon**3) - 29/(1152*epsilon**3) + 1/(120*epsilon**4)","11088":"-13*f_3*f_5/(4*epsilon) + 6*f_3_5/epsilon - 7*f_7/(12*epsilon) - 29*pi**8/(94500*epsilon)","11089":"-35*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 299*f_3/(576*epsilon) - 5*f_5/(8*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","11090":"f_3**2/(8640*epsilon) - 1559*f_3/(103680*epsilon) + 121*f_5/(10368*epsilon) - pi**6/(653184*epsilon) + 823549/(403107840*epsilon) + 119*pi**4/(4665600*epsilon) + 19*f_3/(77760*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(1555200*epsilon**2) + 858277/(134369280*epsilon**2) + f_3/(12960*epsilon**3) - 147091/(22394880*epsilon**3) + 1025/(373248*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","11091":"f_3**2/(5184*epsilon) - 17*f_3/(3840*epsilon) - 59*f_5/(15552*epsilon) + pi**6/(1959552*epsilon) + 37*pi**4/(2332800*epsilon) + 1674697/(403107840*epsilon) - 53*f_3/(77760*epsilon**2) + f_5/(2592*epsilon**2) + pi**4/(1555200*epsilon**2) + 748549/(134369280*epsilon**2) + f_3/(12960*epsilon**3) - 145363/(22394880*epsilon**3) + 1025/(373248*epsilon**4) - 101/(155520*epsilon**5) + 1/(12960*epsilon**6)","11092":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","11093":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","11094":"-109*f_3/(69120*epsilon) - 7*f_5/(103680*epsilon) - 915133/(806215680*epsilon) + pi**4/(373248*epsilon) + 5*f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 458867/(403107840*epsilon**2) - f_3/(25920*epsilon**3) + 20887/(8398080*epsilon**3) - 3833/(933120*epsilon**4) + 133/(58320*epsilon**5) - 1/(1944*epsilon**6)","11095":"-103*f_3/(2488320*epsilon) + 35*f_5/(82944*epsilon) - 197401/(322486272*epsilon) + 19*pi**4/(12441600*epsilon) + 19*f_3/(103680*epsilon**2) - 37727/(537477120*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1561/(7464960*epsilon**3) - 23/(46656*epsilon**4) + 1/(1920*epsilon**5) - 1/(5184*epsilon**6)","11096":"-67*f_3/(103680*epsilon) - 242707/(806215680*epsilon) + 7*pi**4/(3732480*epsilon) + 7*f_3/(31104*epsilon**2) + 29579/(201553920*epsilon**2) + 2993/(3359232*epsilon**3) - 85/(46656*epsilon**4) + 179/(116640*epsilon**5) - 1/(1944*epsilon**6)","11097":"-11*f_3**2/(2880*epsilon) + 24059*f_3/(1866240*epsilon) - 259*f_5/(51840*epsilon) - 2027/(207360*epsilon) + pi**6/(544320*epsilon) + 127*pi**4/(6220800*epsilon) - 89*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 37*pi**4/(1555200*epsilon**2) + 5693/(1866240*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 563/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","11098":"-f_3**2/(270*epsilon) - 5*f_3/(576*epsilon) + 41*f_5/(5184*epsilon) - pi**6/(163296*epsilon) - 13*pi**4/(1555200*epsilon) + 1667353/(134369280*epsilon) + 25*f_3/(10368*epsilon**2) - f_5/(216*epsilon**2) - 41759/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 11479/(1866240*epsilon**3) + 131/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","11099":"-31*f_3/(5184*epsilon) - f_5/(1440*epsilon) - 11*pi**4/(777600*epsilon) + 1240213/(134369280*epsilon) + 89*f_3/(51840*epsilon**2) - 25127/(11197440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 6943/(1866240*epsilon**3) + 23/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","11100":"-31*f_3**2/(8640*epsilon) + 12427*f_3/(933120*epsilon) - f_5/(120*epsilon) - 14101/(5598720*epsilon) - pi**6/(3265920*epsilon) + 61*pi**4/(3110400*epsilon) + 61*f_3/(25920*epsilon**2) + f_5/(1440*epsilon**2) - 53*pi**4/(777600*epsilon**2) + 1103/(373248*epsilon**2) - 53*f_3/(6480*epsilon**3) + pi**4/(32400*epsilon**3) + 11/(2592*epsilon**3) + f_3/(270*epsilon**4) - 71/(12960*epsilon**4) + 1/(540*epsilon**5)","11101":"-7*f_3**2/(960*epsilon) - 3377*f_3/(1866240*epsilon) + 817*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 77*pi**4/(6220800*epsilon) - 403/(5598720*epsilon) - 77*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","11102":"f_3**2/(135*epsilon) - 2677*f_3/(373248*epsilon) - 181*f_5/(2880*epsilon) + 49*f_7/(768*epsilon) - 341*pi**4/(6220800*epsilon) - 403/(5598720*epsilon) + 19*pi**6/(3265920*epsilon) - 341*f_3/(51840*epsilon**2) + f_5/(240*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","11103":"-f_3**2/(2160*epsilon) - 121*f_3/(51840*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(326592*epsilon) - pi**4/(129600*epsilon) + 1143049/(134369280*epsilon) + 43*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - 52991/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 8599/(1866240*epsilon**3) + 19/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","11104":"-97*f_3**2/(8640*epsilon) + 9517*f_3/(933120*epsilon) - f_5/(64*epsilon) + 9941/(3732480*epsilon) + 23*pi**6/(3265920*epsilon) + 307*pi**4/(3110400*epsilon) + 107*f_3/(6480*epsilon**2) + f_5/(1440*epsilon**2) - 23*pi**4/(194400*epsilon**2) - 18769/(1866240*epsilon**2) - 23*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 1961/(155520*epsilon**3) + f_3/(270*epsilon**4) - 23/(4320*epsilon**4) + 1/(1080*epsilon**5)","11105":"f_3**2/(240*epsilon) - 1831*f_3/(103680*epsilon) + 7*f_5/(1728*epsilon) - 113*pi**4/(3110400*epsilon) + 1724053/(134369280*epsilon) - 49*f_3/(51840*epsilon**2) - 46727/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 11263/(1866240*epsilon**3) + 131/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","11106":"f_3**2/(480*epsilon) - 4567*f_3/(207360*epsilon) + 73*f_5/(8640*epsilon) - 331*pi**4/(6220800*epsilon) + 2525251/(134369280*epsilon) - 73*f_3/(51840*epsilon**2) - 51209/(11197440*epsilon**2) + 19*pi**4/(518400*epsilon**2) + 19*f_3/(4320*epsilon**3) - 14719/(1866240*epsilon**3) + 37/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","11107":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","11108":"-f_3**2/(144*epsilon) - 275*f_3/(864*epsilon) + 395*f_5/(864*epsilon) - 127/(1728*epsilon) - pi**4/(1728*epsilon) + 5*pi**6/(54432*epsilon) + 5*f_3/(36*epsilon**2) - 5*f_5/(36*epsilon**2) + 1/(72*epsilon**2)","11109":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","11110":"17*f_3**2/(1440*epsilon) + 3703*f_3/(622080*epsilon) + 97*f_5/(2880*epsilon) - 49*f_7/(1280*epsilon) - 16147/(1866240*epsilon) - pi**6/(120960*epsilon) - 71*pi**4/(1244160*epsilon) - 7*f_3/(1920*epsilon**2) - f_5/(720*epsilon**2) + pi**4/(20736*epsilon**2) + 437/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11111":"-f_3**2/(960*epsilon) + pi**4*f_3/(77760*epsilon) + 59*f_3/(31104*epsilon) - 17*f_5/(31104*epsilon) - f_7/(1296*epsilon) - pi**6/(653184*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11112":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","11113":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","11114":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","11115":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","11116":"-169*f_3/(622080*epsilon) - 23*f_5/(207360*epsilon) + 1787/(17915904*epsilon) + 11*pi**4/(4147200*epsilon) - f_3/(2160*epsilon**2) + pi**4/(691200*epsilon**2) + 37517/(89579520*epsilon**2) + f_3/(5760*epsilon**3) + 557/(3732480*epsilon**3) + 107/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","11117":"-4349/(17915904*epsilon) - 13/(311040*epsilon**2) + 19/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","11118":"-f_3/(34560*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 19759/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) + 1639/(33592320*epsilon**2) - f_3/(25920*epsilon**3) - 89/(1244160*epsilon**3) - 37/(233280*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","11119":"-f_3**2/(768*epsilon) - 4717*f_3/(3732480*epsilon) + 119*f_5/(34560*epsilon) - 47*pi**4/(6220800*epsilon) + 4501/(268738560*epsilon) + pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + 209/(559872*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 227/(207360*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","11120":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","11121":"-1189*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 25127/(25194240*epsilon) - pi**4/(1866240*epsilon) - 17*f_3/(124416*epsilon**2) - pi**4/(6220800*epsilon**2) + 32819/(134369280*epsilon**2) + 7*f_3/(25920*epsilon**3) + 395/(839808*epsilon**3) - 845/(1119744*epsilon**4) + 29/(58320*epsilon**5) - 1/(7776*epsilon**6)","11122":"-89*f_3/(311040*epsilon) - 10865/(17915904*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) - 373/(5598720*epsilon**2) + 941/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","11123":"211*f_3/(933120*epsilon) + f_5/(23040*epsilon) - 107231/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 34613/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 3317/(11197440*epsilon**3) - 265/(373248*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","11124":"317*f_3/(622080*epsilon) - 7*f_5/(23040*epsilon) - 60203/(179159040*epsilon) - 7*pi**4/(6220800*epsilon) - 73*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 15253/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 1063/(3732480*epsilon**3) - 67/(124416*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","11125":"-5*f_3**2/(10368*epsilon) - 4879*f_3/(3732480*epsilon) + 31*f_5/(20736*epsilon) + 19*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 9827/(67184640*epsilon) + 19*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","11126":"-11*f_3**2/(12960*epsilon) - 113*f_3/(51840*epsilon) + pi**4*f_3/(194400*epsilon) + 887*f_5/(155520*epsilon) + 323*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 3049/(3732480*epsilon) + 19*pi**4/(1555200*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(12960*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 13/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","11127":"-71*f_3**2/(25920*epsilon) - 37*f_3/(25920*epsilon) + pi**4*f_3/(77760*epsilon) + 827*f_5/(155520*epsilon) + 23*f_7/(51840*epsilon) - pi**6/(279936*epsilon) - pi**4/(259200*epsilon) + 1373/(746496*epsilon) + f_3**2/(1296*epsilon**2) - f_3/(2160*epsilon**2) - 7*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + 59/(311040*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","11128":"-11*f_3**2/(311040*epsilon) - 299*f_3/(1244160*epsilon) + 13*f_5/(62208*epsilon) - 1969/(9953280*epsilon) - pi**6/(58786560*epsilon) + 253*pi**4/(55987200*epsilon) + 253*f_3/(466560*epsilon**2) + f_5/(155520*epsilon**2) - pi**4/(373248*epsilon**2) + 187/(1399680*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 247/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","11129":"-13*f_3*f_5/(4*epsilon) + 6*f_3_5/epsilon - 7*f_7/(12*epsilon) - 29*pi**8/(94500*epsilon)","11130":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","11131":"19*f_3**2/(1920*epsilon) - 12283*f_3/(207360*epsilon) - 73*f_5/(1440*epsilon) + 49*f_7/(640*epsilon) - pi**6/(51840*epsilon) - 19*pi**4/(518400*epsilon) + 410219/(4976640*epsilon) - 407*f_3/(34560*epsilon**2) - 13*f_5/(960*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 1657/(82944*epsilon**2) + 49*f_3/(1440*epsilon**3) - 1589/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","11132":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","11133":"-11*f_3**2/(144*epsilon) + 1175*f_3/(5184*epsilon) + 11*f_5/(144*epsilon) - 25627/(124416*epsilon) - pi**4/(12960*epsilon) + f_3**2/(36*epsilon**2) - 55*f_3/(576*epsilon**2) - pi**4/(17280*epsilon**2) + 3871/(41472*epsilon**2) + f_3/(48*epsilon**3) - 5/(192*epsilon**3) + 1/(288*epsilon**4)","11134":"-7*f_7/epsilon + 7*f_9/epsilon","11135":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","11136":"-5*f_3**2/(10368*epsilon) + 7217*f_3/(3732480*epsilon) - 203*f_5/(103680*epsilon) - 53*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 767/(1244160*epsilon) - 323*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) + 91/(933120*epsilon**2) + 31*pi**4/(3110400*epsilon**2) + 31*f_3/(25920*epsilon**3) - 533/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1296*epsilon**4) - 1/(4320*epsilon**5)","11137":"-11*f_3**2/(12960*epsilon) - 49*f_3/(51840*epsilon) + pi**4*f_3/(194400*epsilon) + 1067*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 11*pi**6/(1959552*epsilon) + 19*pi**4/(1555200*epsilon) + 8737/(3732480*epsilon) + f_3**2/(3240*epsilon**2) + 19*f_3/(12960*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) - 17/(62208*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(960*epsilon**3) + 1/(2160*epsilon**4)","11138":"11*f_3/(622080*epsilon) + 31*f_5/(69120*epsilon) - 96467/(179159040*epsilon) - 7*pi**4/(6220800*epsilon) - 73*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 3659/(4478976*epsilon**2) + f_3/(2160*epsilon**3) + 1567/(3732480*epsilon**3) - 407/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","11139":"13*f_3**2/(51840*epsilon) + 14353*f_3/(3732480*epsilon) - 613*f_5/(103680*epsilon) - 493*pi**4/(37324800*epsilon) + 2669/(11197440*epsilon) + 29*pi**6/(9797760*epsilon) - 493*f_3/(311040*epsilon**2) + 61*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 401/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11140":"11*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 43*f_3/(20736*epsilon) + 191*f_5/(155520*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + 2911/(3732480*epsilon) + pi**4/(41472*epsilon) - f_3**2/(6480*epsilon**2) + 5*f_3/(1728*epsilon**2) - 11*f_5/(2592*epsilon**2) - 331/(311040*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","11141":"f_3**2/(25920*epsilon) + 19*f_3/(23040*epsilon) - f_5/(8640*epsilon) - 259883/(268738560*epsilon) - pi**6/(1959552*epsilon) + pi**4/(138240*epsilon) + 11*f_3/(20736*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(1036800*epsilon**2) + 22513/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 9067/(11197440*epsilon**3) - 1/(10368*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","11142":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","11143":"389*f_3/(622080*epsilon) - f_5/(2160*epsilon) + pi**4/(6220800*epsilon) + 1081/(29859840*epsilon) - 29*f_3/(51840*epsilon**2) - 707/(4478976*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(7680*epsilon**3) - 7/(31104*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","11144":"-83*f_3/(1244160*epsilon) - 107*f_5/(103680*epsilon) - pi**4/(12441600*epsilon) + 20471/(29859840*epsilon) - 61*f_3/(103680*epsilon**2) + 1451/(22394880*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) + 5/(41472*epsilon**3) - 53/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","11145":"-7*f_3/(62208*epsilon) - 187*f_5/(207360*epsilon) + 34987/(89579520*epsilon) + 17*pi**4/(4147200*epsilon) - f_3/(3456*epsilon**2) - pi**4/(2073600*epsilon**2) + 19589/(89579520*epsilon**2) - f_3/(17280*epsilon**3) + 241/(746496*epsilon**3) + 83/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","11146":"389*f_3/(622080*epsilon) - f_5/(2160*epsilon) + pi**4/(6220800*epsilon) + 1081/(29859840*epsilon) - 29*f_3/(51840*epsilon**2) - 707/(4478976*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(7680*epsilon**3) - 7/(31104*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","11147":"223*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 19*pi**4/(4147200*epsilon) + 15149/(107495424*epsilon) - 19*f_3/(34560*epsilon**2) - 77963/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 967/(2239488*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","11148":"f_3**2/(17280*epsilon) + 233*f_3/(3732480*epsilon) + 91*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) - 101*pi**4/(37324800*epsilon) + 19/(51840*epsilon) - 101*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 31/(116640*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(2592*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","11149":"-649*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) + 41*pi**4/(37324800*epsilon) + 980791/(1612431360*epsilon) + 41*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 359807/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 10211/(33592320*epsilon**3) - 2483/(1866240*epsilon**4) + 109/(116640*epsilon**5) - 1/(3888*epsilon**6)","11150":"f_3**2/epsilon - 3*f_3*f_5/(4*epsilon) + 5*f_3/(3*epsilon) + 95*f_5/(12*epsilon) - 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","11151":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","11152":"-5*f_3**2/(18*epsilon) + 5*f_3*f_5/(9*epsilon) - 19*f_3/(216*epsilon) - 5*f_5/(27*epsilon) - pi**4/(2160*epsilon) + 35/(216*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","11153":"13*f_3**2/(720*epsilon) - 361*f_3/(15552*epsilon) + 29*f_5/(864*epsilon) - 31*pi**6/(1088640*epsilon) + 13*pi**4/(3110400*epsilon) + 11047/(466560*epsilon) - 347*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) + pi**4/(25920*epsilon**2) + 1073/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","11154":"-f_3**2/(270*epsilon) - 1693*f_3/(373248*epsilon) - 313*f_5/(12960*epsilon) - 35197/(5598720*epsilon) + 209*pi**4/(3732480*epsilon) + 31*pi**6/(3265920*epsilon) - 67*f_3/(31104*epsilon**2) + f_5/(135*epsilon**2) - 41*pi**4/(1555200*epsilon**2) + 269/(466560*epsilon**2) + 259*f_3/(12960*epsilon**3) - 65/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","11155":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","11156":"5*f_3/(13824*epsilon) - f_5/(7680*epsilon) - 1451/(179159040*epsilon) + pi**4/(6220800*epsilon) - 41*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 275/(4478976*epsilon**2) + f_3/(2160*epsilon**3) + 919/(3732480*epsilon**3) - 119/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","11157":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","11158":"-f_3**2/(17280*epsilon) + 817*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 481/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 7*f_3/(62208*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 59/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11159":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","11160":"-13*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 13613/(16796160*epsilon) + f_3/(4320*epsilon**2) - 3919/(11197440*epsilon**2) - 1/(38880*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","11161":"8353/(33592320*epsilon) - 611/(2239488*epsilon**2) + 7/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","11162":"89*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) - 45487/(268738560*epsilon) + pi**4/(1244160*epsilon) + 13*f_3/(41472*epsilon**2) - 19135/(26873856*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 899/(1119744*epsilon**3) + 251/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","11163":"-637*f_3/(20736*epsilon) - f_5/(18*epsilon) - 13*pi**4/(207360*epsilon) + 4267/(62208*epsilon) + 5*f_3/(432*epsilon**2) - 19/(648*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3)","11164":"67*f_3**2/(6480*epsilon) - 1043*f_3/(31104*epsilon) - pi**4*f_3/(64800*epsilon) + 1579*f_5/(38880*epsilon) + 359*f_7/(8640*epsilon) - 11*pi**6/(244944*epsilon) + 227*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 227*f_3/(12960*epsilon**2) - 11*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11165":"7*f_3/(69120*epsilon) - 4207/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 7723/(33592320*epsilon**2) + 3529/(5598720*epsilon**3) - 47/(77760*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","11166":"5*f_3**2/(10368*epsilon) - 1703*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 71/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 35/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11167":"f_3**2/(17280*epsilon) + 7*f_3/(746496*epsilon) + 53*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) - 52769/(89579520*epsilon) + 79*pi**4/(37324800*epsilon) + 79*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) - 359/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","11168":"-1189*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 25127/(25194240*epsilon) - pi**4/(1866240*epsilon) - 17*f_3/(124416*epsilon**2) - pi**4/(6220800*epsilon**2) + 32819/(134369280*epsilon**2) + 7*f_3/(25920*epsilon**3) + 395/(839808*epsilon**3) - 845/(1119744*epsilon**4) + 29/(58320*epsilon**5) - 1/(7776*epsilon**6)","11169":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","11170":"37*f_3**2/(2160*epsilon) - pi**4*f_3/(21600*epsilon) + f_3/(2592*epsilon) - 409*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(163296*epsilon) + pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + f_3/(135*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11171":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","11172":"-19*f_3**2/(51840*epsilon) - 44641*f_3/(33592320*epsilon) - 553*f_5/(933120*epsilon) + pi**6/(9797760*epsilon) + 3181*pi**4/(335923200*epsilon) + 1026673/(403107840*epsilon) + 2371*f_3/(2799360*epsilon**2) + 7*f_5/(77760*epsilon**2) - 25063/(16796160*epsilon**2) - 79*pi**4/(27993600*epsilon**2) - 79*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 737/(1119744*epsilon**3) + f_3/(19440*epsilon**4) - 11/(58320*epsilon**4) + 1/(38880*epsilon**5)","11173":"5*f_3**2/(10368*epsilon) + 1609*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 37*pi**4/(37324800*epsilon) + 3929/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 211/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11174":"97*f_3/(1244160*epsilon) - 73*f_5/(69120*epsilon) - 11*pi**4/(2488320*epsilon) + 640177/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 92317/(268738560*epsilon**2) + f_3/(17280*epsilon**3) + 349/(11197440*epsilon**3) + 79/(69120*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","11175":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","11176":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 1129/(22394880*epsilon) - 43*f_3/(103680*epsilon**2) + 3133/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 77/(1492992*epsilon**3) + 41/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","11177":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","11178":"-43*f_3**2/(360*epsilon) - 7*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 25*f_5/(54*epsilon) - 7*f_7/(180*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11179":"47*f_3**2/(360*epsilon) - 47*f_3/(180*epsilon) + pi**4*f_3/(1800*epsilon) + 73*f_5/(216*epsilon) - 133*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11180":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","11181":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","11182":"-5*f_3**2/(10368*epsilon) + 2627*f_3/(3732480*epsilon) + 113*f_5/(103680*epsilon) - 54127/(29859840*epsilon) + pi**6/(9797760*epsilon) + 11*pi**4/(7464960*epsilon) + 11*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 587/(622080*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 317/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","11183":"1289*f_3/(311040*epsilon) + 19*f_5/(5184*epsilon) - 74989/(11197440*epsilon) - 17*pi**4/(622080*epsilon) - 17*f_3/(5184*epsilon**2) + pi**4/(155520*epsilon**2) + 1039/(311040*epsilon**2) + f_3/(1296*epsilon**3) - 1/(960*epsilon**3) + 1/(6480*epsilon**4)","11184":"-f_3/(103680*epsilon) - f_5/(23040*epsilon) - 149453/(537477120*epsilon) + 61*pi**4/(18662400*epsilon) + 61*f_3/(155520*epsilon**2) - 25769/(89579520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) - 89/(248832*epsilon**3) - 161/(622080*epsilon**4) + 13/(9720*epsilon**5) - 1/(1296*epsilon**6)","11185":"97*f_3/(1244160*epsilon) - 73*f_5/(69120*epsilon) - 11*pi**4/(2488320*epsilon) + 640177/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 92317/(268738560*epsilon**2) + f_3/(17280*epsilon**3) + 349/(11197440*epsilon**3) + 79/(69120*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","11186":"-5*f_3**2/(10368*epsilon) + 3347*f_3/(3732480*epsilon) + 11*f_5/(34560*epsilon) - 52769/(89579520*epsilon) - 161*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) - 161*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) - 359/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 169/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","11187":"f_3/(6912*epsilon) - 17093/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 1/(15552*epsilon**2) - 17/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","11188":"89*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) - 360047/(537477120*epsilon) - 23*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 20503/(53747712*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1379/(11197440*epsilon**3) + 19/(13824*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","11189":"-7*f_3**2/(5760*epsilon) + 35513*f_3/(11197440*epsilon) - 661*f_5/(103680*epsilon) + 13*pi**4/(37324800*epsilon) + pi**6/(544320*epsilon) + 74989/(33592320*epsilon) + 13*f_3/(311040*epsilon**2) + 37*f_5/(25920*epsilon**2) - 1039/(933120*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2880*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","11190":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","11191":"-19*f_3**2/(90*epsilon) + 3553*f_3/(8640*epsilon) + 5*f_5/(216*epsilon) - 161/(1280*epsilon) - pi**6/(13608*epsilon) - 17*pi**4/(86400*epsilon) - 17*f_3/(720*epsilon**2) - f_5/(18*epsilon**2) + 21/(320*epsilon**2) - 1/(80*epsilon**3)","11192":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","11193":"21*f_3**2/(160*epsilon) - pi**4*f_3/(1600*epsilon) + 743*f_3/(2160*epsilon) - 5551*f_5/(8640*epsilon) - 37*f_7/(576*epsilon) - 7*pi**4/(5400*epsilon) + 37*pi**6/(108864*epsilon) - 3*f_3**2/(80*epsilon**2) - 7*f_3/(45*epsilon**2) + 37*f_5/(144*epsilon**2) - pi**6/(18144*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - f_5/(24*epsilon**3)","11194":"-17*f_3**2/(90*epsilon) + 419*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(10*epsilon) + 47*f_5/(36*epsilon) - 17633*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 8767*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","11195":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","11196":"47*f_3**2/(180*epsilon) - 5*f_3*f_5/(36*epsilon) - 353*f_5/(216*epsilon) + 3647*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","11197":"f_3**2/(2160*epsilon) + 58409*f_3/(11197440*epsilon) - 289*f_5/(25920*epsilon) - 131*pi**4/(37324800*epsilon) + 74989/(33592320*epsilon) + 17*pi**6/(6531840*epsilon) - 131*f_3/(311040*epsilon**2) + 13*f_5/(6480*epsilon**2) - 1039/(933120*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(2880*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","11198":"-192751/(403107840*epsilon) - 5623/(268738560*epsilon**2) + 391/(839808*epsilon**3) - 989/(2239488*epsilon**4) + 29/(116640*epsilon**5) - 1/(15552*epsilon**6)","11199":"-973*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 92989/(201553920*epsilon) - pi**4/(1866240*epsilon) - 17*f_3/(124416*epsilon**2) - pi**4/(6220800*epsilon**2) + 21911/(134369280*epsilon**2) + 7*f_3/(25920*epsilon**3) + 203/(524880*epsilon**3) - 4009/(5598720*epsilon**4) + 29/(58320*epsilon**5) - 1/(7776*epsilon**6)","11200":"7*f_3/(69120*epsilon) - 4207/(17915904*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 7723/(33592320*epsilon**2) + 3529/(5598720*epsilon**3) - 47/(77760*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","11201":"-7*f_3/(207360*epsilon) + f_5/(7680*epsilon) - 17*pi**4/(3110400*epsilon) + 66029/(179159040*epsilon) - 17*f_3/(25920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 31111/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) + 1357/(3732480*epsilon**3) + 37/(207360*epsilon**4) - 17/(6480*epsilon**5) + 1/(432*epsilon**6)","11202":"7*f_3/(17280*epsilon) - 14879/(22394880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 169/(622080*epsilon**2) + 113/(155520*epsilon**3) + 7/(12960*epsilon**4) - 1/(1080*epsilon**5)","11203":"-f_3/(103680*epsilon) - f_5/(23040*epsilon) - 149453/(537477120*epsilon) + 61*pi**4/(18662400*epsilon) + 61*f_3/(155520*epsilon**2) - 25769/(89579520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) - 89/(248832*epsilon**3) - 161/(622080*epsilon**4) + 13/(9720*epsilon**5) - 1/(1296*epsilon**6)","11204":"-17*f_3/(69120*epsilon) + pi**4/(414720*epsilon) + 553853/(806215680*epsilon) + f_3/(3456*epsilon**2) - 1579/(33592320*epsilon**2) - 6653/(16796160*epsilon**3) - 167/(699840*epsilon**4) + 23/(23328*epsilon**5) - 1/(1944*epsilon**6)","11205":"5*f_3**2/(10368*epsilon) - 983*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 5747/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11206":"5*f_3**2/(10368*epsilon) + 1969*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - 15241/(11197440*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 13/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11207":"-f_3**2/(17280*epsilon) + 817*f_3/(3732480*epsilon) - 133*f_5/(103680*epsilon) - 481/(11197440*epsilon) + 7*pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 7*f_3/(62208*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 59/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11208":"f_3**2/(5184*epsilon) - 1271*f_3/(3732480*epsilon) + 7*f_5/(6480*epsilon) - 17*pi**6/(19595520*epsilon) - 37*pi**4/(37324800*epsilon) + 181/(2239488*epsilon) - 37*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 499/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11209":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","11210":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","11211":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","11212":"-5*f_3**2/(72*epsilon) + 601*f_3/(864*epsilon) - 245*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","11213":"-269*f_3**2/(2880*epsilon) + 3647*f_3/(31104*epsilon) - 133*f_5/(8640*epsilon) - 2303/(93312*epsilon) - 17*pi**4/(622080*epsilon) + pi**6/(181440*epsilon) - 17*f_3/(5184*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 187/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","11214":"-79*f_3**2/(2880*epsilon) + 809*f_3/(20736*epsilon) + 767*f_5/(4320*epsilon) - 49*f_7/(640*epsilon) - 54739/(311040*epsilon) - 19*pi**4/(129600*epsilon) + pi**6/(34020*epsilon) - 139*f_3/(17280*epsilon**2) + 29*f_5/(1440*epsilon**2) - 989/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 109/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11215":"-13*f_3**2/(2880*epsilon) - 17147*f_3/(103680*epsilon) + 1397*f_5/(4320*epsilon) - 15893/(62208*epsilon) - 5*pi**4/(10368*epsilon) + 61*pi**6/(544320*epsilon) - 167*f_3/(3456*epsilon**2) + 119*f_5/(1440*epsilon**2) - 1931/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 151/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11216":"-269*f_3**2/(2880*epsilon) + 3215*f_3/(31104*epsilon) - 133*f_5/(8640*epsilon) - 1871/(93312*epsilon) - 17*pi**4/(622080*epsilon) + pi**6/(181440*epsilon) - 17*f_3/(5184*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 187/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","11217":"977*f_3/(622080*epsilon) + 23*f_5/(11520*epsilon) - 2047771/(80621568*epsilon) + 43*pi**4/(2073600*epsilon) - 157*f_3/(34560*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 96263/(3359232*epsilon**2) + 11*f_3/(4320*epsilon**3) - 168509/(11197440*epsilon**3) + 2827/(466560*epsilon**4) - 49/(25920*epsilon**5) + 1/(3240*epsilon**6)","11218":"-47*f_3/(38880*epsilon) - 23*f_5/(11520*epsilon) - pi**4/(103680*epsilon) + 3964249/(201553920*epsilon) - 17*f_3/(6912*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 25859/(67184640*epsilon**2) + 19*f_3/(4320*epsilon**3) - 23903/(2239488*epsilon**3) + 2167/(233280*epsilon**4) - 143/(25920*epsilon**5) + 1/(648*epsilon**6)","11219":"-f_3/(103680*epsilon) - f_5/(23040*epsilon) - 149453/(537477120*epsilon) + 61*pi**4/(18662400*epsilon) + 61*f_3/(155520*epsilon**2) - 25769/(89579520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) - 89/(248832*epsilon**3) - 161/(622080*epsilon**4) + 13/(9720*epsilon**5) - 1/(1296*epsilon**6)","11220":"-17*f_3/(414720*epsilon) + f_5/(34560*epsilon) - 62491/(268738560*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 947/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 1319/(22394880*epsilon**3) - 443/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","11221":"-8*f_3**2/(15*epsilon) + 39*f_3*f_5/(40*epsilon) + 27*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(12*epsilon) - 2597*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","11222":"-f_3**2/(360*epsilon) + 17*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 125*f_5/(432*epsilon) - 7553*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11223":"-9*f_3/(640*epsilon) + 13*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 449/(17280*epsilon) + f_3/(36*epsilon**2) - 11/(540*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","11224":"7*f_3**2/(40*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 2149*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11225":"13*f_3**2/(17280*epsilon) - 407*f_3/(3732480*epsilon) + 19*f_5/(34560*epsilon) - pi**6/(1632960*epsilon) - 37*pi**4/(37324800*epsilon) + 2543/(11197440*epsilon) - 37*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 373/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11226":"5*f_3**2/(10368*epsilon) - 1703*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) - 71/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 35/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11227":"f_3**2/(103680*epsilon) - 10685*f_3/(13436928*epsilon) - 427*f_5/(1866240*epsilon) - 34477/(403107840*epsilon) + pi**6/(19595520*epsilon) + 413*pi**4/(134369280*epsilon) + 413*f_3/(1119744*epsilon**2) + 7*f_5/(155520*epsilon**2) - 15449/(67184640*epsilon**2) - 61*pi**4/(55987200*epsilon**2) - 61*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 155/(559872*epsilon**3) + f_3/(38880*epsilon**4) - 83/(466560*epsilon**4) + 1/(19440*epsilon**5)","11228":"-19*f_3**2/(51840*epsilon) - 26641*f_3/(33592320*epsilon) - 427*f_5/(933120*epsilon) - 38941/(201553920*epsilon) + pi**6/(9797760*epsilon) + 1489*pi**4/(335923200*epsilon) + 1489*f_3/(2799360*epsilon**2) + 7*f_5/(77760*epsilon**2) - 61*pi**4/(27993600*epsilon**2) - 6809/(33592320*epsilon**2) - 61*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 631/(1399680*epsilon**3) + f_3/(19440*epsilon**4) - 83/(233280*epsilon**4) + 1/(9720*epsilon**5)","11229":"-257*f_3/(1244160*epsilon) - 59*f_5/(103680*epsilon) - 13*pi**4/(4147200*epsilon) + 69523/(89579520*epsilon) - 13*f_3/(34560*epsilon**2) + pi**4/(1036800*epsilon**2) + 11273/(16796160*epsilon**2) + f_3/(8640*epsilon**3) + 3583/(5598720*epsilon**3) - 37/(38880*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","11230":"-13*f_3**2/(103680*epsilon) - 77*f_3/(414720*epsilon) - 35*f_5/(62208*epsilon) - 259/(3317760*epsilon) + pi**6/(6531840*epsilon) + 247*pi**4/(55987200*epsilon) + 247*f_3/(466560*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(373248*epsilon**2) - 31/(2799360*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 271/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","11231":"f_3/(69120*epsilon) - pi**4/(6220800*epsilon) + 29311/(134369280*epsilon) - f_3/(51840*epsilon**2) - 3523/(13436928*epsilon**2) + 253/(933120*epsilon**3) - 1/(5760*epsilon**4) + 1/(19440*epsilon**5)","11232":"13*f_3**2/(34560*epsilon) - 19*f_3/(3732480*epsilon) + 7*f_5/(6912*epsilon) - pi**4/(194400*epsilon) - pi**6/(2177280*epsilon) + 1343/(9953280*epsilon) - f_3/(1620*epsilon**2) - 7*f_5/(17280*epsilon**2) + 23/(466560*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 11/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","11233":"13*f_3**2/(34560*epsilon) + 169*f_3/(746496*epsilon) + 7*f_5/(6912*epsilon) - 11*pi**4/(1555200*epsilon) - pi**6/(2177280*epsilon) + 1751/(9953280*epsilon) - 11*f_3/(12960*epsilon**2) - 7*f_5/(17280*epsilon**2) + 13/(58320*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 41/(69120*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","11234":"-31*f_3**2/(120*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 11753*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11235":"44*f_3**2/(45*epsilon) + 329*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(10*epsilon) + 77*f_5/(36*epsilon) - 36743*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 8767*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","11236":"1879/(179159040*epsilon) + 101/(1399680*epsilon**2) + 1/(46080*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","11237":"2383/(179159040*epsilon) + 35/(559872*epsilon**2) + 17/(414720*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","11238":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","11239":"-31*f_3**2/(1440*epsilon) - 5*f_3/(432*epsilon) - pi**4*f_3/(14400*epsilon) + 161*f_5/(960*epsilon) - 107*f_7/(576*epsilon) - pi**4/(5400*epsilon) + pi**6/(12096*epsilon) - f_3**2/(240*epsilon**2) - f_3/(45*epsilon**2) + f_5/(16*epsilon**2) - pi**6/(18144*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - f_5/(24*epsilon**3)","11240":"41*f_3**2/(8640*epsilon) - 769*f_3/(12960*epsilon) + pi**4*f_3/(43200*epsilon) + 749*f_5/(17280*epsilon) + 107*f_7/(1728*epsilon) - 13*pi**6/(217728*epsilon) + 29*pi**4/(129600*epsilon) + f_3**2/(720*epsilon**2) + 29*f_3/(1080*epsilon**2) - 13*f_5/(288*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","11241":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","11242":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","11243":"-293*f_3/(51840*epsilon) - 23*f_5/(3840*epsilon) + 19*pi**4/(1036800*epsilon) + 2012911/(134369280*epsilon) + 19*f_3/(8640*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 72499/(44789760*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1945/(373248*epsilon**3) - 3521/(311040*epsilon**4) + 199/(12960*epsilon**5) - 1/(108*epsilon**6)","11244":"-35*f_3**2/(108*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 21533*f_3/(25920*epsilon) - 6047*f_5/(6480*epsilon) + 263*f_7/(960*epsilon) - 83*pi**4/(51840*epsilon) + 23*pi**6/(81648*epsilon) + 7*f_3**2/(360*epsilon**2) - 83*f_3/(432*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11245":"41*f_3**2/(360*epsilon) - 19*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 17*f_5/(27*epsilon) - 7*f_7/(60*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11246":"47*f_3**2/(1440*epsilon) - 67*f_3/(7290*epsilon) + 7*f_5/(480*epsilon) - 593*pi**4/(4665600*epsilon) - pi**6/(272160*epsilon) + 197/(174960*epsilon) - 593*f_3/(38880*epsilon**2) - 7*f_5/(2160*epsilon**2) + 79/(23328*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11247":"-47*f_3**2/(1440*epsilon) + 5677*f_3/(116640*epsilon) - 7*f_5/(432*epsilon) - 24229/(3732480*epsilon) + pi**6/(272160*epsilon) + 187*pi**4/(933120*epsilon) - 523*f_3/(38880*epsilon**2) + 7*f_5/(2160*epsilon**2) - 59/(3888*epsilon**2) - pi**4/(12960*epsilon**2) - f_3/(108*epsilon**3) + pi**4/(64800*epsilon**3) + 833/(38880*epsilon**3) + f_3/(540*epsilon**4) - 31/(3240*epsilon**4) + 1/(540*epsilon**5)","11248":"-47*f_3**2/(1440*epsilon) + 565*f_3/(11664*epsilon) - 7*f_5/(432*epsilon) + pi**6/(272160*epsilon) + 3607/(746496*epsilon) + 187*pi**4/(933120*epsilon) - 523*f_3/(38880*epsilon**2) + 7*f_5/(2160*epsilon**2) - 163/(7776*epsilon**2) - pi**4/(12960*epsilon**2) - f_3/(108*epsilon**3) + pi**4/(64800*epsilon**3) + 887/(38880*epsilon**3) + f_3/(540*epsilon**4) - 31/(3240*epsilon**4) + 1/(540*epsilon**5)","11249":"53*f_3**2/(2160*epsilon) - 3601*f_3/(2592*epsilon) + pi**4*f_3/(21600*epsilon) + 23951*f_5/(12960*epsilon) + 347*f_7/(960*epsilon) - 5591/(11520*epsilon) - 5*pi**6/(23328*epsilon) + 31*pi**4/(51840*epsilon) - f_3**2/(72*epsilon**2) + 341*f_3/(540*epsilon**2) - 115*f_5/(108*epsilon**2) - 23*pi**4/(43200*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 449/(1728*epsilon**2) - 23*f_3/(360*epsilon**3) + 5*f_5/(36*epsilon**3) - 47/(720*epsilon**3) + 1/(120*epsilon**4)","11250":"-251*f_3**2/(2160*epsilon) - 3043*f_3/(12960*epsilon) - 7*pi**4*f_3/(21600*epsilon) - 25*f_5/(2592*epsilon) + 23*f_7/(45*epsilon) - 13*pi**6/(163296*epsilon) + 37*pi**4/(64800*epsilon) - 7*f_3**2/(360*epsilon**2) + 37*f_3/(540*epsilon**2) - 13*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11251":"-229*f_3**2/(2880*epsilon) - 2971*f_3/(20736*epsilon) - 4673*f_5/(8640*epsilon) + 441*f_7/(640*epsilon) - 29*pi**4/(259200*epsilon) + 31*pi**6/(544320*epsilon) + 38969/(311040*epsilon) + 557*f_3/(8640*epsilon**2) + 41*f_5/(1440*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11252":"-f_3**2/(360*epsilon) + 2723*f_3/(11520*epsilon) + 83*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 41987/(414720*epsilon) - pi**4/(4608*epsilon) + pi**6/(27216*epsilon) - 5*f_3/(192*epsilon**2) + f_5/(36*epsilon**2) + pi**4/(28800*epsilon**2) + 5101/(138240*epsilon**2) + f_3/(240*epsilon**3) - 43/(23040*epsilon**3) + 13/(1920*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","11253":"-167*f_3**2/(180*epsilon) + 21*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 925*f_5/(432*epsilon) + 1617*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","11254":"13*f_3**2/(120*epsilon) - 83*f_3/(90*epsilon) - pi**4*f_3/(600*epsilon) - 59*f_5/(36*epsilon) + 441*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","11255":"-79*f_3**2/(2880*epsilon) + 809*f_3/(20736*epsilon) + 767*f_5/(4320*epsilon) - 49*f_7/(640*epsilon) - 54739/(311040*epsilon) - 19*pi**4/(129600*epsilon) + pi**6/(34020*epsilon) - 139*f_3/(17280*epsilon**2) + 29*f_5/(1440*epsilon**2) - 989/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 109/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11256":"2*f_3**2/(135*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 29357*f_3/(25920*epsilon) - 2837*f_5/(6480*epsilon) - 53*f_7/(48*epsilon) - 19*pi**4/(10368*epsilon) + 13*pi**6/(40824*epsilon) + 7*f_3**2/(360*epsilon**2) - 95*f_3/(432*epsilon**2) + 13*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11257":"-433*f_3**2/(2160*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 1477*f_3/(12960*epsilon) + 7991*f_5/(12960*epsilon) + 677*f_7/(2880*epsilon) - 5591/(11520*epsilon) - 59*pi**6/(163296*epsilon) + 91*pi**4/(51840*epsilon) + 11*f_3**2/(72*epsilon**2) - 17*f_3/(270*epsilon**2) - 55*f_5/(108*epsilon**2) - 23*pi**4/(43200*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 449/(1728*epsilon**2) - 23*f_3/(360*epsilon**3) + 5*f_5/(36*epsilon**3) - 47/(720*epsilon**3) + 1/(120*epsilon**4)","11258":"191*f_3**2/(2880*epsilon) - 41639*f_3/(103680*epsilon) + 2257*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 101*pi**4/(259200*epsilon) + 61*pi**6/(544320*epsilon) + 38969/(311040*epsilon) + 1997*f_3/(8640*epsilon**2) - 259*f_5/(1440*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11259":"f_3**2/(72*epsilon) + 203*f_3/(11520*epsilon) - 31*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - pi**4/(7680*epsilon) + 6751/(414720*epsilon) + pi**6/(27216*epsilon) - 67*f_3/(2880*epsilon**2) + f_5/(36*epsilon**2) - 571/(138240*epsilon**2) + 133/(23040*epsilon**3) + 1/(384*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","11260":"-217*f_3**2/(540*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 29357*f_3/(25920*epsilon) - 8687*f_5/(6480*epsilon) + 41*f_7/(96*epsilon) - 19*pi**4/(10368*epsilon) + 13*pi**6/(40824*epsilon) + 7*f_3**2/(360*epsilon**2) - 95*f_3/(432*epsilon**2) + 13*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11261":"-79*f_3**2/(90*epsilon) + 21*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 595*f_5/(432*epsilon) + 10549*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","11262":"131*f_3**2/(2880*epsilon) + 5*f_3/(1728*epsilon) - 179*f_5/(2160*epsilon) - pi**6/(272160*epsilon) + 7*pi**4/(345600*epsilon) + 3157/(165888*epsilon) + 7*f_3/(2880*epsilon**2) - 13*f_5/(1440*epsilon**2) - 71/(3456*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - pi**4/(4800*epsilon**3) - 11/(1152*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(60*epsilon**5)","11263":"-f_3**2/(720*epsilon) - 1271*f_3/(34560*epsilon) - 457*f_5/(17280*epsilon) - 29*pi**4/(345600*epsilon) + pi**6/(54432*epsilon) + 19049/(829440*epsilon) - 29*f_3/(2880*epsilon**2) + f_5/(72*epsilon**2) - 1051/(276480*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) + 5/(384*epsilon**3) - 77/(5760*epsilon**4) - 1/(36*epsilon**5) + 1/(36*epsilon**6)","11264":"-7*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 569*f_3/(51840*epsilon) - 43*f_5/(1080*epsilon) - 359*f_7/(17280*epsilon) - pi**4/(32400*epsilon) + pi**6/(69984*epsilon) + 1157/(58320*epsilon) + f_3**2/(2160*epsilon**2) - f_3/(270*epsilon**2) + 7*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 637/(155520*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - f_5/(216*epsilon**3) + 61/(4320*epsilon**3) - 19/(2160*epsilon**4)","11265":"f_3**2/(1152*epsilon) - 1229*f_3/(248832*epsilon) - 91*f_5/(34560*epsilon) - pi**4/(259200*epsilon) - pi**6/(4354560*epsilon) - 1201/(29859840*epsilon) + 287*f_3/(34560*epsilon**2) + f_5/(480*epsilon**2) - 25699/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 881/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","11266":"-13*f_3**2/(3240*epsilon) - 1577*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 193*f_5/(4320*epsilon) + 19*f_7/(864*epsilon) - pi**6/(69984*epsilon) + pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + f_3/(2592*epsilon**2) - 7*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","11267":"-811*f_3/(207360*epsilon) - f_5/(1152*epsilon) - 31409/(16796160*epsilon) - 11*pi**4/(2073600*epsilon) + 11*f_3/(2880*epsilon**2) + pi**4/(345600*epsilon**2) + 453559/(134369280*epsilon**2) - f_3/(720*epsilon**3) - 24349/(7464960*epsilon**3) + 3289/(1866240*epsilon**4) - 1/(1920*epsilon**5) + 1/(12960*epsilon**6)","11268":"-f_3**2/(360*epsilon) - 7*f_3*f_5/(120*epsilon) + 11*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(144*epsilon) + 931*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","11269":"f_3**2/(11520*epsilon) - 1243*f_3/(186624*epsilon) - 161*f_5/(103680*epsilon) - 1009/(373248*epsilon) + pi**6/(2177280*epsilon) + 43*pi**4/(1382400*epsilon) + 43*f_3/(11520*epsilon**2) + 7*f_5/(17280*epsilon**2) - 68501/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 3983/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","11270":"-289*f_3**2/(12960*epsilon) - pi**4*f_3/(32400*epsilon) + 287*f_3/(10368*epsilon) + 221*f_5/(6480*epsilon) - 241*f_7/(6912*epsilon) - pi**6/(69984*epsilon) + 263*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) - 53*f_3/(6480*epsilon**2) - 41*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","11271":"f_3**2/(5760*epsilon) + 79*f_3/(3732480*epsilon) + f_5/(7776*epsilon) - 4855/(13436928*epsilon) - pi**6/(8709120*epsilon) + 361*pi**4/(223948800*epsilon) - 413*f_3/(622080*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(1866240*epsilon**2) + 13417/(14929920*epsilon**2) + f_3/(972*epsilon**3) - 1367/(622080*epsilon**3) + pi**4/(3110400*epsilon**3) - 19*f_3/(25920*epsilon**4) + 161/(62208*epsilon**4) - 13/(12960*epsilon**5)","11272":"-17*f_3**2/(4320*epsilon) + 107*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) - 67*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 4397/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 1/(640*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","11273":"-7*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 1069*f_3/(69120*epsilon) + 73*f_5/(5760*epsilon) + 7*f_7/(960*epsilon) - 151883/(4976640*epsilon) + 143*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 353*f_3/(17280*epsilon**2) - 235/(13824*epsilon**2) - pi**4/(172800*epsilon**2) - 31*f_3/(1440*epsilon**3) + 383/(17280*epsilon**3) - 11/(2880*epsilon**4)","11274":"f_3**2/(5760*epsilon) + 79*f_3/(3732480*epsilon) + f_5/(7776*epsilon) - 4855/(13436928*epsilon) - pi**6/(8709120*epsilon) + 361*pi**4/(223948800*epsilon) - 413*f_3/(622080*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(1866240*epsilon**2) + 13417/(14929920*epsilon**2) + f_3/(972*epsilon**3) - 1367/(622080*epsilon**3) + pi**4/(3110400*epsilon**3) - 19*f_3/(25920*epsilon**4) + 161/(62208*epsilon**4) - 13/(12960*epsilon**5)","11275":"-17*f_3**2/(4320*epsilon) - 197*f_3/(69120*epsilon) + pi**4*f_3/(21600*epsilon) - 29*f_5/(5760*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 1273/(124416*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 7/(3456*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","11276":"f_3**2/(11520*epsilon) - 1967*f_3/(622080*epsilon) + 19*f_5/(17280*epsilon) - pi**6/(1088640*epsilon) - 1427/(4976640*epsilon) + 11*pi**4/(2488320*epsilon) + 883*f_3/(207360*epsilon**2) - f_5/(5760*epsilon**2) - 1063/(1244160*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1133/(414720*epsilon**3) + f_3/(720*epsilon**4) - 1/(288*epsilon**4) + 1/(960*epsilon**5)","11277":"f_3**2/(4320*epsilon) - 5921*f_3/(7464960*epsilon) + 19*f_5/(77760*epsilon) - 7325/(26873856*epsilon) + pi**6/(4354560*epsilon) + 227*pi**4/(44789760*epsilon) - 11*f_3/(19440*epsilon**2) - f_5/(3240*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 5897/(7464960*epsilon**2) + 37*f_3/(38880*epsilon**3) - 1283/(622080*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(1620*epsilon**4) + 287/(155520*epsilon**4) - 7/(12960*epsilon**5)","11278":"f_3**2/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(540*epsilon) - 13*f_5/(648*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","11279":"-f_3**2/(5760*epsilon) + 79*f_3/(3645*epsilon) + 203*f_5/(51840*epsilon) - 491*pi**4/(6220800*epsilon) - 4249/(2799360*epsilon) - pi**6/(1088640*epsilon) - 491*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(51840*epsilon**2) + 29*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 7/(19440*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","11280":"-f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) - 115*f_5/(2592*epsilon) - 721*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","11281":"-f_3**2/(4320*epsilon) + 17189*f_3/(22394880*epsilon) - 7*f_5/(25920*epsilon) - pi**6/(4354560*epsilon) - 19*pi**4/(14929920*epsilon) + 19639/(134369280*epsilon) + 25*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - 10331/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) + 131*f_3/(155520*epsilon**3) - 359/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 137/(62208*epsilon**4) - 13/(12960*epsilon**5)","11282":"-f_3**2/(5760*epsilon) - 73*f_3/(3732480*epsilon) + f_5/(38880*epsilon) - 17*pi**4/(44789760*epsilon) + pi**6/(8709120*epsilon) + 5351/(16796160*epsilon) - 25*f_3/(82944*epsilon**2) + f_5/(12960*epsilon**2) - 109*pi**4/(37324800*epsilon**2) + 5477/(7464960*epsilon**2) + 31*f_3/(19440*epsilon**3) - 91/(27648*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 427/(155520*epsilon**4) - 19/(25920*epsilon**5)","11283":"f_3**2/(1620*epsilon) - 1951*f_3/(2239488*epsilon) + 17*f_5/(8640*epsilon) - 31*pi**6/(19595520*epsilon) - 11*pi**4/(7464960*epsilon) + 50777/(33592320*epsilon) - 55*f_3/(62208*epsilon**2) - f_5/(810*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 737/(933120*epsilon**2) - 119*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 37/(46656*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","11284":"-f_3**2/(160*epsilon) - 2651*f_3/(155520*epsilon) + 23*f_5/(2160*epsilon) - 707*pi**4/(6220800*epsilon) + pi**6/(241920*epsilon) + 405811/(14929920*epsilon) - 469*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 3149/(622080*epsilon**2) + 43*f_3/(1080*epsilon**3) - 11809/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","11285":"-5*f_3**2/(144*epsilon) + 4681*f_3/(103680*epsilon) + 67*f_5/(2880*epsilon) - 143*pi**4/(1036800*epsilon) - 11119/(1244160*epsilon) + f_3**2/(36*epsilon**2) - 67*f_3/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 3709/(103680*epsilon**2) + 7*f_3/(240*epsilon**3) - 101/(2880*epsilon**3) + 7/(720*epsilon**4)","11286":"f_3**2/(72*epsilon) - 37*f_3/(1620*epsilon) + 3*f_5/(40*epsilon) - 7*pi**4/(25920*epsilon) - 23/(19440*epsilon) - f_3**2/(18*epsilon**2) + 2*f_3/(27*epsilon**2) - 7/(180*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","11287":"f_3**2/(270*epsilon) + pi**4*f_3/(21600*epsilon) + 11*f_3/(192*epsilon) - 1583*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - pi**6/(20412*epsilon) + pi**4/(14400*epsilon) + 49393/(155520*epsilon) + f_3**2/(360*epsilon**2) + 19*f_3/(480*epsilon**2) - 61*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + 1163/(10368*epsilon**2) - 7*f_3/(60*epsilon**3) + 7*f_5/(18*epsilon**3) - 55/(216*epsilon**3) + 13/(180*epsilon**4)","11288":"-f_3**2/(2880*epsilon) + 149*f_3/(4860*epsilon) + f_5/(160*epsilon) - 49393/(466560*epsilon) + 13*pi**6/(544320*epsilon) + 737*pi**4/(3110400*epsilon) - 11*f_3/(51840*epsilon**2) + 3*f_5/(160*epsilon**2) - 1163/(31104*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","11289":"19*f_3**2/(960*epsilon) - 19307*f_3/(103680*epsilon) + 299*f_5/(1440*epsilon) - 29*pi**4/(64800*epsilon) + pi**6/(90720*epsilon) + 12743/(311040*epsilon) - 763*f_3/(17280*epsilon**2) + f_5/(160*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 1729/(51840*epsilon**2) - 31*f_3/(720*epsilon**3) - 17/(2160*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11290":"8*f_3**2/(45*epsilon) - 5*f_3*f_5/(9*epsilon) + 17*f_3/(90*epsilon) + 43*f_5/(108*epsilon) - pi**6/(6804*epsilon) - pi**4/(5400*epsilon) + 23/(6480*epsilon) - f_3/(45*epsilon**2) - f_5/(9*epsilon**2) + 7/(60*epsilon**2) - 2/(45*epsilon**3)","11291":"f_3**2/(720*epsilon) - 809*f_3/(138240*epsilon) + f_5/(864*epsilon) + 299/(559872*epsilon) + pi**6/(725760*epsilon) + 923*pi**4/(37324800*epsilon) + 23*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - pi**4/(207360*epsilon**2) + 1781/(414720*epsilon**2) - 5*f_3/(1728*epsilon**3) - pi**4/(259200*epsilon**3) + 281/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 35/(1728*epsilon**4) + 13/(1080*epsilon**5)","11292":"27*f_3**2/(40*epsilon) - 21*f_3*f_5/(40*epsilon) + 421*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 179*f_5/(48*epsilon) - 10829*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","11293":"-89*f_3**2/(2880*epsilon) + 697*f_3/(103680*epsilon) + 839*f_5/(8640*epsilon) - 19*pi**6/(544320*epsilon) - 5287/(311040*epsilon) - pi**4/(12960*epsilon) + f_3/(3456*epsilon**2) - 41*f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 179/(10368*epsilon**2) - 31*f_3/(720*epsilon**3) + 5/(432*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11294":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","11295":"-f_3**2/(4320*epsilon) - 16949*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 2807*f_5/(6480*epsilon) + 16*f_7/(45*epsilon) - 71*pi**4/(64800*epsilon) + 43*pi**6/(326592*epsilon) + f_3**2/(72*epsilon**2) - 883*f_3/(4320*epsilon**2) + 11*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11296":"1277*f_3/(17280*epsilon) + 563*f_5/(2880*epsilon) - 49*f_7/(320*epsilon) - 9877/(165888*epsilon) - pi**4/(6912*epsilon) - 5*f_3/(288*epsilon**2) - 2137/(138240*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 273/(5120*epsilon**3) + 503/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","11297":"47*f_3**2/(1920*epsilon) - 16103*f_3/(207360*epsilon) - 3*f_5/(64*epsilon) + 49*f_7/(640*epsilon) - pi**6/(45360*epsilon) - 13*pi**4/(259200*epsilon) + 211721/(2488320*epsilon) - 13*f_3/(2160*epsilon**2) - 17*f_5/(960*epsilon**2) + pi**4/(17280*epsilon**2) + 13163/(829440*epsilon**2) + f_3/(144*epsilon**3) - 2017/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 77/(5760*epsilon**4) - 1/(160*epsilon**5)","11298":"-5*f_3**2/(144*epsilon) + 1541*f_3/(20736*epsilon) + 7*f_5/(2880*epsilon) - 143*pi**4/(1036800*epsilon) - 15439/(1244160*epsilon) + f_3**2/(36*epsilon**2) - 67*f_3/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 4573/(103680*epsilon**2) + 7*f_3/(240*epsilon**3) - 101/(2880*epsilon**3) + 7/(720*epsilon**4)","11299":"-77*f_3**2/(5760*epsilon) + 3269*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) - 127291/(14929920*epsilon) - 23*pi**4/(1244160*epsilon) + pi**6/(362880*epsilon) + 49*f_3/(10368*epsilon**2) + 7*f_5/(2880*epsilon**2) - 20693/(2488320*epsilon**2) - pi**4/(129600*epsilon**2) + 43*f_3/(2160*epsilon**3) - 299/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","11300":"-f_3**2/(1920*epsilon) - 3839*f_3/(155520*epsilon) - 7*f_5/(2160*epsilon) - 869*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) + 1132867/(14929920*epsilon) - 793*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 13841/(622080*epsilon**2) + 43*f_3/(1080*epsilon**3) - 17857/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","11301":"-f_3**2/(4320*epsilon) - 16949*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 2807*f_5/(6480*epsilon) + 16*f_7/(45*epsilon) - 71*pi**4/(64800*epsilon) + 43*pi**6/(326592*epsilon) + f_3**2/(72*epsilon**2) - 883*f_3/(4320*epsilon**2) + 11*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11302":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","11303":"59*f_3**2/(1080*epsilon) - 15521*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 563*f_5/(1620*epsilon) + 863*f_7/(2880*epsilon) - 269*pi**4/(259200*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(72*epsilon**2) - 853*f_3/(4320*epsilon**2) + 85*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11304":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","11305":"f_3**2/(960*epsilon) + 47*f_3/(25920*epsilon) - f_5/(1080*epsilon) - 58501/(5598720*epsilon) - pi**6/(1451520*epsilon) + 551*pi**4/(37324800*epsilon) + 517*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 9/(5120*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 19*f_3/(2160*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11693/(622080*epsilon**3) + 13*f_3/(2160*epsilon**4) - 139/(8640*epsilon**4) + 19/(4320*epsilon**5)","11306":"-f_3**2/(32*epsilon) + 61*f_3/(512*epsilon) + 7*f_5/(640*epsilon) - 10213/(92160*epsilon) - pi**4/(76800*epsilon) + f_3**2/(72*epsilon**2) - 191*f_3/(3456*epsilon**2) - pi**4/(11520*epsilon**2) + 3175/(41472*epsilon**2) + 5*f_3/(288*epsilon**3) - 77/(3456*epsilon**3) + 1/(288*epsilon**4)","11307":"23*f_3**2/(2592*epsilon) - 809*f_3/(34560*epsilon) - 17*f_5/(2880*epsilon) + 5069/(1244160*epsilon) + pi**4/(13824*epsilon) - f_3**2/(216*epsilon**2) + 91*f_3/(5184*epsilon**2) - 127/(11520*epsilon**2) - pi**4/(86400*epsilon**2) - 13*f_3/(2160*epsilon**3) + 55/(5184*epsilon**3) - 7/(2160*epsilon**4)","11308":"-f_3**2/(160*epsilon) - 2651*f_3/(155520*epsilon) + 23*f_5/(2160*epsilon) - 707*pi**4/(6220800*epsilon) + pi**6/(241920*epsilon) + 405811/(14929920*epsilon) - 469*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 3149/(622080*epsilon**2) + 43*f_3/(1080*epsilon**3) - 11809/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","11309":"67*f_3**2/(1920*epsilon) - 11149*f_3/(207360*epsilon) - 107*f_5/(5760*epsilon) + 13589/(4976640*epsilon) + pi**6/(120960*epsilon) + pi**4/(6480*epsilon) + 139*f_3/(17280*epsilon**2) - 7*f_5/(960*epsilon**2) - 12109/(829440*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(28800*epsilon**3) + 103/(34560*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","11310":"23*f_3**2/(2880*epsilon) - 82541*f_3/(3732480*epsilon) - 161*f_5/(34560*epsilon) - 39473/(14929920*epsilon) + pi**6/(544320*epsilon) + 3011*pi**4/(37324800*epsilon) + 3011*f_3/(311040*epsilon**2) + 7*f_5/(4320*epsilon**2) - 2393/(414720*epsilon**2) - 23*pi**4/(1036800*epsilon**2) - 23*f_3/(8640*epsilon**3) + pi**4/(129600*epsilon**3) + 505/(62208*epsilon**3) + f_3/(1080*epsilon**4) - 277/(25920*epsilon**4) + 7/(1080*epsilon**5)","11311":"-5*f_3**2/(144*epsilon) + 4681*f_3/(103680*epsilon) + 67*f_5/(2880*epsilon) - 143*pi**4/(1036800*epsilon) - 11119/(1244160*epsilon) + f_3**2/(36*epsilon**2) - 67*f_3/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 3709/(103680*epsilon**2) + 7*f_3/(240*epsilon**3) - 101/(2880*epsilon**3) + 7/(720*epsilon**4)","11312":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 11*f_3/(64*epsilon) - 5*f_5/(16*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","11313":"7*f_3**2/(720*epsilon) - pi**4*f_3/(3600*epsilon) - 629*f_3/(34560*epsilon) + 137*f_5/(2880*epsilon) - 677/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 109/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","11314":"-11*f_3**2/(480*epsilon) + 4439*f_3/(77760*epsilon) - 7*f_5/(2160*epsilon) - 730133/(14929920*epsilon) - 167*pi**4/(6220800*epsilon) + pi**6/(241920*epsilon) + 611*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 731/(124416*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 43*f_3/(1080*epsilon**3) - 10513/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","11315":"97*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) - 59*f_3/(576*epsilon) + 35*f_5/(96*epsilon) - 5*pi**6/(54432*epsilon) + 113/(34560*epsilon) + 17*pi**4/(86400*epsilon) + 17*f_3/(720*epsilon**2) - 5*f_5/(72*epsilon**2) + 7/(192*epsilon**2) - 1/(80*epsilon**3)","11316":"-67*f_3**2/(72*epsilon) + 2*f_3*f_5/(5*epsilon) - 67*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 23*f_5/(12*epsilon) + 17983*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11317":"29*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 199*f_3/(288*epsilon) + 265*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","11318":"-4943*f_3/(103680*epsilon) - 91*f_5/(1152*epsilon) - 77*pi**4/(1036800*epsilon) + 63245/(497664*epsilon) - 119*f_3/(8640*epsilon**2) - 41009/(829440*epsilon**2) + 7*pi**4/(34560*epsilon**2) + 7*f_3/(288*epsilon**3) - 823/(34560*epsilon**3) + 23/(1152*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","11319":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","11320":"-97*f_3**2/(960*epsilon) + 18079*f_3/(77760*epsilon) + 77*f_5/(4320*epsilon) - 271909/(1492992*epsilon) - pi**6/(181440*epsilon) - 119*pi**4/(3110400*epsilon) - 3359*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 17647/(155520*epsilon**2) + 11*f_3/(1080*epsilon**3) - 173/(5184*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","11321":"-f_3**2/(24*epsilon) + f_3/(9*epsilon) - 7/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","11322":"-f_3**2/(24*epsilon) + f_3/(9*epsilon) - 7/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","11323":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","11324":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - 13*f_3/(12*epsilon) - 119*f_5/(24*epsilon) + 217*f_7/(32*epsilon)","11325":"59*f_3**2/(1080*epsilon) - 15521*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 563*f_5/(1620*epsilon) + 863*f_7/(2880*epsilon) - 269*pi**4/(259200*epsilon) + 5*pi**6/(40824*epsilon) + f_3**2/(72*epsilon**2) - 853*f_3/(4320*epsilon**2) + 85*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11326":"-29*f_3**2/(2160*epsilon) - 6473*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1847*f_5/(6480*epsilon) + f_7/(12*epsilon) - 149*pi**4/(259200*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(360*epsilon**2) - 613*f_3/(4320*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11327":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","11328":"-14*f_5/(9*epsilon) - 28*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","11329":"2*f_3**3/(9*epsilon) - 71*f_3**2/(90*epsilon) - 47*f_3/(108*epsilon) + 41*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","11330":"-f_3**2/(54*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 6619*f_3/(12960*epsilon) - 1097*f_5/(2592*epsilon) - 11*f_7/(720*epsilon) - 5*pi**6/(40824*epsilon) + 127*pi**4/(129600*epsilon) - 11*f_3**2/(360*epsilon**2) + 479*f_3/(2160*epsilon**2) - 85*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3)","11331":"43*f_3**2/(2160*epsilon) - 7769*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1307*f_5/(6480*epsilon) + 13*f_7/(72*epsilon) - 149*pi**4/(259200*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(360*epsilon**2) - 613*f_3/(4320*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11332":"5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) - 6*f_3_5/epsilon + 7*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","11333":"43*f_3**2/(2160*epsilon) - 7769*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1307*f_5/(6480*epsilon) + 13*f_7/(72*epsilon) - 149*pi**4/(259200*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(360*epsilon**2) - 613*f_3/(4320*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","11334":"-11*f_3**2/(2880*epsilon) + 53*f_3/(103680*epsilon) + 11*f_5/(864*epsilon) - 7427/(311040*epsilon) - pi**6/(544320*epsilon) + 73*pi**4/(518400*epsilon) + 73*f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 7/(12960*epsilon**2) - f_3/(72*epsilon**3) + 1/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11335":"17*f_3**2/(2880*epsilon) - 1819*f_3/(103680*epsilon) + 31*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) + 37*pi**4/(518400*epsilon) + 857/(62208*epsilon) + 37*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 89/(12960*epsilon**2) - f_3/(72*epsilon**3) + 1/(540*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11336":"37*f_3**2/(2880*epsilon) - 1243*f_3/(103680*epsilon) + 11*f_5/(864*epsilon) - 659/(311040*epsilon) - pi**6/(544320*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 13/(2592*epsilon**2) - f_3/(72*epsilon**3) + 1/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11337":"f_3**2/(640*epsilon) - 1147*f_3/(41472*epsilon) - f_5/(48*epsilon) - 13*pi**4/(259200*epsilon) + pi**6/(181440*epsilon) + 198257/(2488320*epsilon) - 13*f_3/(2160*epsilon**2) + f_5/(320*epsilon**2) + 847/(165888*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - 461/(13824*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 77/(5760*epsilon**4) - 1/(160*epsilon**5)","11338":"-13*f_3**2/(960*epsilon) + 241*f_3/(103680*epsilon) - f_5/(24*epsilon) + 19*pi**4/(259200*epsilon) + pi**6/(90720*epsilon) + 63689/(1244160*epsilon) + 19*f_3/(2160*epsilon**2) + f_5/(160*epsilon**2) - 11173/(414720*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 289/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 77/(2880*epsilon**4) - 1/(80*epsilon**5)","11339":"-5*f_3**2/(432*epsilon) + pi**4*f_3/(21600*epsilon) + 8381*f_3/(25920*epsilon) - 2477*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 7*pi**4/(10368*epsilon) + 25*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 35*f_3/(432*epsilon**2) + 25*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11340":"47*f_3**2/(2880*epsilon) - 59*f_3/(3888*epsilon) + 13*f_5/(480*epsilon) - 28873/(466560*epsilon) + 61*pi**4/(622080*epsilon) + 13*pi**6/(544320*epsilon) - 175*f_3/(10368*epsilon**2) + 3*f_5/(160*epsilon**2) - 4951/(155520*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","11341":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","11342":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","11343":"-5*f_3**2/(432*epsilon) + pi**4*f_3/(21600*epsilon) + 3341*f_3/(25920*epsilon) - 677*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 7*pi**4/(10368*epsilon) + 25*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 35*f_3/(432*epsilon**2) + 25*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11344":"-5*f_3**2/(432*epsilon) + pi**4*f_3/(21600*epsilon) + 3341*f_3/(25920*epsilon) - 677*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 7*pi**4/(10368*epsilon) + 25*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 35*f_3/(432*epsilon**2) + 25*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11345":"11*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 1187*f_3/(2592*epsilon) - 947*f_5/(2592*epsilon) - 71*f_7/(1440*epsilon) - 23*pi**6/(163296*epsilon) + 59*pi**4/(64800*epsilon) - f_3**2/(72*epsilon**2) + 461*f_3/(2160*epsilon**2) - 91*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3)","11346":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","11347":"47*f_3**2/(1440*epsilon) - 779*f_3/(58320*epsilon) + 7*f_5/(480*epsilon) - 557*pi**4/(4665600*epsilon) - 2767/(699840*epsilon) - pi**6/(272160*epsilon) - 557*f_3/(38880*epsilon**2) - 7*f_5/(2160*epsilon**2) + 773/(116640*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 1/(324*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11348":"-209*f_3/(17280*epsilon) - f_5/(48*epsilon) - 19*pi**4/(259200*epsilon) + 132503/(4199040*epsilon) + 119*f_3/(8640*epsilon**2) - 117409/(11197440*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 607/(186624*epsilon**3) - 713/(77760*epsilon**4) + 71/(6480*epsilon**5) - 1/(270*epsilon**6)","11349":"211*f_3/(15552*epsilon) + f_5/(288*epsilon) - 76271/(50388480*epsilon) + 31*pi**4/(1555200*epsilon) + 107*f_3/(25920*epsilon**2) - 1723/(262440*epsilon**2) - f_3/(144*epsilon**3) - 1441/(1119744*epsilon**3) + 4307/(466560*epsilon**4) - 1/(160*epsilon**5) + 1/(648*epsilon**6)","11350":"2807*f_3/(233280*epsilon) + f_5/(864*epsilon) + 13*pi**4/(1166400*epsilon) + 42059/(18895680*epsilon) - 67*f_3/(7776*epsilon**2) - 512771/(100776960*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(540*epsilon**3) + 18263/(3359232*epsilon**3) - 3961/(1399680*epsilon**4) + 31/(38880*epsilon**5) - 1/(9720*epsilon**6)","11351":"-19*f_3/(972*epsilon) - f_5/(288*epsilon) - pi**4/(38880*epsilon) + 106321/(25194240*epsilon) + 263*f_3/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + 17737/(6718464*epsilon**2) - f_3/(180*epsilon**3) - 50047/(5598720*epsilon**3) + 2917/(466560*epsilon**4) - 1/(480*epsilon**5) + 1/(3240*epsilon**6)","11352":"47*f_3**2/(1440*epsilon) - 67*f_3/(7290*epsilon) + 7*f_5/(480*epsilon) - 593*pi**4/(4665600*epsilon) - pi**6/(272160*epsilon) + 197/(174960*epsilon) - 593*f_3/(38880*epsilon**2) - 7*f_5/(2160*epsilon**2) + 79/(23328*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11353":"211*f_3/(15552*epsilon) + f_5/(288*epsilon) - 76271/(50388480*epsilon) + 31*pi**4/(1555200*epsilon) + 107*f_3/(25920*epsilon**2) - 1723/(262440*epsilon**2) - f_3/(144*epsilon**3) - 1441/(1119744*epsilon**3) + 4307/(466560*epsilon**4) - 1/(160*epsilon**5) + 1/(648*epsilon**6)","11354":"f_3**2/(11520*epsilon) - 53*f_3/(248832*epsilon) - 53*f_5/(34560*epsilon) - 193*pi**4/(18662400*epsilon) - 46501/(53747712*epsilon) + pi**6/(3265920*epsilon) - 193*f_3/(155520*epsilon**2) + f_5/(5760*epsilon**2) + 2779/(5598720*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 547/(373248*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(15552*epsilon**4) - 1/(1620*epsilon**5)","11355":"247*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 763/(29859840*epsilon) + 19*pi**4/(74649600*epsilon) + 19*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) - 149/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 103/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11356":"-5*f_3**2/(62208*epsilon) + 673*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 733/(22394880*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 179/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11357":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","11358":"-f_3**2/(11520*epsilon) + 281*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) - 73/(22394880*epsilon) + pi**6/(9797760*epsilon) - 127*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 37/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11359":"13*f_3/(233280*epsilon) + f_5/(103680*epsilon) - 4127/(53747712*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(124416*epsilon**2) + pi**4/(18662400*epsilon**2) + 8203/(537477120*epsilon**2) + f_3/(155520*epsilon**3) - 67/(67184640*epsilon**3) + 7/(82944*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","11360":"5*f_3**2/(62208*epsilon) - 1447*f_3/(7464960*epsilon) - 257*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(223948800*epsilon) + 19991/(67184640*epsilon) + 49*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 8957/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 73/(699840*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","11361":"269*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 6631/(537477120*epsilon) - f_3/(51840*epsilon**2) - 3649/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 857/(33592320*epsilon**3) - 493/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","11362":"-239*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 28489/(358318080*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 23969/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 3641/(67184640*epsilon**3) - 943/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","11363":"20753/(537477120*epsilon) - 1489/(537477120*epsilon**2) - 1181/(33592320*epsilon**3) - 457/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","11364":"233*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - 11263/(537477120*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + pi**4/(12441600*epsilon**2) + 11039/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 1829/(33592320*epsilon**3) - 421/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","11365":"-121*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(2764800*epsilon) + 27749/(537477120*epsilon) + f_3/(23040*epsilon**2) - 2981/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 659/(6718464*epsilon**3) + 19/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","11366":"-119*f_3/(51840*epsilon) + f_5/(8640*epsilon) - pi**4/(86400*epsilon) + 439421/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 8059/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 4529/(1866240*epsilon**3) + 11/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","11367":"-19*f_3/(1244160*epsilon) - 3277/(537477120*epsilon) + pi**4/(2488320*epsilon) + f_3/(20736*epsilon**2) - 1139/(16796160*epsilon**2) - 3673/(33592320*epsilon**3) + 7/(116640*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","11368":"-5*f_3**2/(62208*epsilon) + 673*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 733/(22394880*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 179/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11369":"f_3**2/(11520*epsilon) - 751*f_3/(7464960*epsilon) + 23*f_5/(69120*epsilon) - 41239/(134369280*epsilon) - pi**6/(9797760*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 5863/(67184640*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 5/(31104*epsilon**4) + 1/(19440*epsilon**5)","11370":"-7*f_3**2/(103680*epsilon) + 103*f_3/(2488320*epsilon) + 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 1/(46656*epsilon) + 133*pi**4/(223948800*epsilon) + 133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 11/(116640*epsilon**2) - 17*f_3/(155520*epsilon**3) - 1/(11664*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","11371":"5*f_3**2/(62208*epsilon) - 203*f_3/(1492992*epsilon) - 17*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 599/(7464960*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 71/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 31/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","11372":"f_3**2/(31104*epsilon) - 41*f_3/(829440*epsilon) + 131*f_5/(933120*epsilon) - 17*pi**6/(117573120*epsilon) - 6449/(179159040*epsilon) + 23*pi**4/(44789760*epsilon) + 23*f_3/(373248*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1799/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 457/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11373":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","11374":"7*f_3**2/(144*epsilon) - 1747*f_3/(20736*epsilon) - 7*f_5/(576*epsilon) + 1027/(62208*epsilon) + 53*pi**4/(207360*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 19/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","11375":"-227*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 456211/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 101029/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 13837/(11197440*epsilon**3) + 4633/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","11376":"-13*f_3**2/(2160*epsilon) - 859*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 553*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11377":"47*f_3**2/(1440*epsilon) - 133*f_3/(29160*epsilon) + 7*f_5/(480*epsilon) - 5753/(349920*epsilon) - 629*pi**4/(4665600*epsilon) - pi**6/(272160*epsilon) - 629*f_3/(38880*epsilon**2) - 7*f_5/(2160*epsilon**2) + pi**4/(14400*epsilon**2) + 1367/(116640*epsilon**2) + f_3/(120*epsilon**3) - 13/(3240*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11378":"37*f_3**2/(2880*epsilon) - 1243*f_3/(103680*epsilon) + 11*f_5/(864*epsilon) - 659/(311040*epsilon) - pi**6/(544320*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 13/(2592*epsilon**2) - f_3/(72*epsilon**3) + 1/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11379":"5*f_3/(2304*epsilon) - 53*f_5/(2880*epsilon) + 7*pi**4/(115200*epsilon) + 215/(27648*epsilon) - 23*f_3/(2880*epsilon**2) - 43/(138240*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 17/(4608*epsilon**3) + 1/(384*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","11380":"5*f_3**2/(10368*epsilon) + 817*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 7*pi**4/(7464960*epsilon) + 7619/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) - 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11381":"-11*f_3**2/(103680*epsilon) - 277*f_3/(746496*epsilon) - f_5/(17280*epsilon) - pi**6/(19595520*epsilon) + 475/(2239488*epsilon) + 7*pi**4/(777600*epsilon) + 7*f_3/(6480*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(19440*epsilon**2) - f_3/(1440*epsilon**3) + 1/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","11382":"61*f_3/(138240*epsilon) + 19*f_5/(207360*epsilon) - 2747/(5598720*epsilon) + 13*pi**4/(12441600*epsilon) + 61*f_3/(207360*epsilon**2) - 23557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 1229/(1119744*epsilon**3) + 7/(124416*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","11383":"11*f_3**2/(103680*epsilon) + 727*f_3/(746496*epsilon) + 5*f_5/(20736*epsilon) - 405493/(268738560*epsilon) - pi**4/(155520*epsilon) + pi**6/(19595520*epsilon) - f_3/(1296*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 899/(1866240*epsilon**2) + f_3/(1728*epsilon**3) - 523/(373248*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","11384":"-f_3**2/(480*epsilon) + 79*f_3/(155520*epsilon) + pi**4*f_3/(48600*epsilon) + 169*f_5/(31104*epsilon) - 377*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 17*pi**4/(1555200*epsilon) + f_3**2/(810*epsilon**2) + 17*f_3/(12960*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11385":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","11386":"-149*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 2699/(11197440*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 15661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 479/(7464960*epsilon**3) + 49/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","11387":"-2284873/(7255941120*epsilon) + 377849/(2418647040*epsilon**2) - 85529/(201553920*epsilon**3) + 4001/(8398080*epsilon**4) - 307/(1399680*epsilon**5) + 1/(23328*epsilon**6)","11388":"-79*f_3**2/(17280*epsilon) - 2947*f_3/(622080*epsilon) + 59*f_5/(12960*epsilon) - pi**6/(233280*epsilon) - 7*pi**4/(518400*epsilon) + 24649/(1866240*epsilon) - 7*f_3/(4320*epsilon**2) - 31*f_5/(8640*epsilon**2) + 1/(405*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11389":"-128663/(134369280*epsilon) - 12547/(5598720*epsilon**2) + 23051/(7464960*epsilon**3) + 1811/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","11390":"47*f_3**2/(17280*epsilon) + 4541*f_3/(622080*epsilon) - 211*f_5/(12960*epsilon) - 29*pi**6/(3265920*epsilon) + pi**4/(103680*epsilon) + 24649/(1866240*epsilon) + f_3/(864*epsilon**2) - 61*f_5/(8640*epsilon**2) + 1/(405*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11391":"11*f_3**2/(17280*epsilon) + 2383*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 10771/(1866240*epsilon) - 19*pi**4/(622080*epsilon) + pi**6/(3265920*epsilon) - 19*f_3/(5184*epsilon**2) - f_5/(8640*epsilon**2) + 5/(7776*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1080*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11392":"13*f_3**2/(5760*epsilon) + 1567*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - 101*pi**4/(3110400*epsilon) - pi**6/(362880*epsilon) - 583/(1866240*epsilon) - 101*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11393":"-383*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 7*pi**4/(1244160*epsilon) + 264167/(134369280*epsilon) - 7*f_3/(10368*epsilon**2) + pi**4/(518400*epsilon**2) + 2489/(2799360*epsilon**2) + f_3/(4320*epsilon**3) + 821/(3732480*epsilon**3) + 683/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","11394":"1097*f_3/(622080*epsilon) + f_5/(5760*epsilon) - 306197/(134369280*epsilon) + 29*pi**4/(6220800*epsilon) + 29*f_3/(51840*epsilon**2) - 233/(69984*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 22331/(7464960*epsilon**3) + 391/(124416*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","11395":"-209*f_3/(69120*epsilon) + 11*f_5/(17280*epsilon) + 17*pi**4/(2073600*epsilon) + 77201/(44789760*epsilon) + 17*f_3/(17280*epsilon**2) - 1187/(746496*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 10327/(2488320*epsilon**3) - 427/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","11396":"43*f_3/(51840*epsilon) - f_5/(1280*epsilon) - 110063/(89579520*epsilon) + 17*pi**4/(1036800*epsilon) + 17*f_3/(8640*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 1991/(2985984*epsilon**2) - 7*f_3/(2880*epsilon**3) + 163/(622080*epsilon**3) + 149/(103680*epsilon**4) + 1/(108*epsilon**5) - 1/(72*epsilon**6)","11397":"-641*f_3/(207360*epsilon) - f_5/(1920*epsilon) - pi**4/(414720*epsilon) - 2063/(22394880*epsilon) - f_3/(3456*epsilon**2) + pi**4/(172800*epsilon**2) + 16183/(7464960*epsilon**2) + f_3/(1440*epsilon**3) + 193/(276480*epsilon**3) - 79/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","11398":"f_3**2/(270*epsilon) - 1511*f_3/(3240*epsilon) - pi**4*f_3/(43200*epsilon) + 1201*f_5/(2592*epsilon) + 79*f_7/(5760*epsilon) - 5*pi**4/(5184*epsilon) + pi**6/(5832*epsilon) + f_3**2/(144*epsilon**2) + 455*f_3/(864*epsilon**2) - 515*f_5/(864*epsilon**2) - 5*pi**6/(54432*epsilon**2) + pi**4/(1728*epsilon**2) - 5*f_3/(36*epsilon**3) + 5*f_5/(36*epsilon**3)","11399":"-f_3**2/(288*epsilon) - 395*f_3/(1728*epsilon) + 455*f_5/(1728*epsilon) - pi**4/(3456*epsilon) + 5*pi**6/(108864*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","11400":"-37*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 2197*f_3/(19440*epsilon) - 383*f_5/(3888*epsilon) + 19*f_7/(17280*epsilon) - 11*pi**6/(244944*epsilon) + 29*pi**4/(97200*epsilon) + 5*f_3**2/(432*epsilon**2) - 359*f_3/(2592*epsilon**2) + 335*f_5/(2592*epsilon**2) - pi**4/(5184*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 5*f_3/(108*epsilon**3) - 5*f_5/(108*epsilon**3)","11401":"13*f_3**2/(288*epsilon) - 17827*f_3/(103680*epsilon) + 85*f_5/(1728*epsilon) - 337*pi**4/(1036800*epsilon) - 5729/(311040*epsilon) + 23*pi**6/(136080*epsilon) + 277*f_3/(8640*epsilon**2) - 19*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 439/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 59/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","11402":"-f_3/(13824*epsilon) + pi**4/(4147200*epsilon) + 28663/(179159040*epsilon) + f_3/(34560*epsilon**2) + 161/(5598720*epsilon**2) + 7/(138240*epsilon**3) - 7/(51840*epsilon**4) + 1/(12960*epsilon**5)","11403":"-f_3/(11520*epsilon) + pi**4/(1036800*epsilon) + 5719/(44789760*epsilon) + f_3/(8640*epsilon**2) - 53/(2239488*epsilon**2) - 11/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","11404":"103*f_3/(2488320*epsilon) + 59*f_5/(622080*epsilon) - 52619/(537477120*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1831/(22394880*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 4183/(33592320*epsilon**3) + 13/(93312*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","11405":"-f_3/(13824*epsilon) + pi**4/(2073600*epsilon) + 737/(8957952*epsilon) + f_3/(17280*epsilon**2) + 1/(2239488*epsilon**2) - 13/(103680*epsilon**3) - 1/(8640*epsilon**4) + 1/(6480*epsilon**5)","11406":"-13*f_3/(829440*epsilon) + 73*f_5/(414720*epsilon) - 56503/(358318080*epsilon) + pi**4/(1658880*epsilon) + f_3/(13824*epsilon**2) - 5315/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1049/(67184640*epsilon**3) - 799/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","11407":"-5*f_3**2/(62208*epsilon) - 199*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 71/(829440*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 173/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 1/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11408":"269*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 6631/(537477120*epsilon) - f_3/(51840*epsilon**2) - 3649/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 857/(33592320*epsilon**3) - 493/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","11409":"-f_3**2/(31104*epsilon) - 163*f_3/(1492992*epsilon) - 43*f_5/(466560*epsilon) - 103*pi**4/(223948800*epsilon) - 151/(4478976*epsilon) + 17*pi**6/(117573120*epsilon) - 103*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 323/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11410":"5*f_3**2/(62208*epsilon) - 7*f_3/(2488320*epsilon) + 217*f_5/(1866240*epsilon) - 4847/(19906560*epsilon) - pi**6/(58786560*epsilon) + pi**4/(8957952*epsilon) + 5*f_3/(373248*epsilon**2) + f_5/(155520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 4723/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 511/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","11411":"f_3**2/(31104*epsilon) + 181*f_3/(2488320*epsilon) + 191*f_5/(933120*epsilon) - 359/(2211840*epsilon) - 17*pi**6/(117573120*epsilon) + 43*pi**4/(223948800*epsilon) + 43*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 10663/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + 79/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","11412":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","11413":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","11414":"-647*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) + 6371/(1074954240*epsilon) + 11*pi**4/(14929920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2488320*epsilon**2) + 22313/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 7601/(67184640*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","11415":"-f_3**2/(2880*epsilon) + 703*f_3/(124416*epsilon) - 259*f_5/(17280*epsilon) + 1849/(933120*epsilon) + pi**6/(181440*epsilon) + 73*pi**4/(1244160*epsilon) + 473*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - 5423/(622080*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 727/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","11416":"-245*f_3**2/(432*epsilon) + 811*f_3/(12960*epsilon) + 11*pi**4*f_3/(10800*epsilon) + 1951*f_5/(2592*epsilon) + 5*f_7/(72*epsilon) - 59*pi**6/(163296*epsilon) + 133*pi**4/(129600*epsilon) + 11*f_3**2/(180*epsilon**2) + 133*f_3/(1080*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","11417":"-617*f_3/(8640*epsilon) + 31*f_5/(720*epsilon) - 517/(103680*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - 631/(8640*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 13/(720*epsilon**3) + 1/(60*epsilon**4)","11418":"313*f_3**2/(12960*epsilon) - 257*f_3/(8640*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 577*f_5/(5184*epsilon) + 1447*f_7/(17280*epsilon) - 79*pi**4/(777600*epsilon) + 419/(17280*epsilon) + 5*pi**6/(139968*epsilon) - 11*f_3**2/(2160*epsilon**2) - 79*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 59/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","11419":"313*f_3**2/(12960*epsilon) - 79*f_3/(2880*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 757*f_5/(5184*epsilon) + 223*f_7/(1920*epsilon) - 79*pi**4/(777600*epsilon) + 419/(17280*epsilon) + 5*pi**6/(139968*epsilon) - 11*f_3**2/(2160*epsilon**2) - 79*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 59/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","11420":"5*f_3**2/(192*epsilon) + 2587*f_3/(11520*epsilon) - 89*f_5/(720*epsilon) - 10975/(55296*epsilon) + pi**4/(115200*epsilon) + pi**6/(72576*epsilon) - 3613*f_3/(17280*epsilon**2) - 7*f_5/(160*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 21883/(82944*epsilon**2) + 7*f_3/(60*epsilon**3) - 1399/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 31/(960*epsilon**4) - 1/(240*epsilon**5)","11421":"49*f_3**2/(17280*epsilon) - 14749*f_3/(622080*epsilon) - 109*f_5/(5184*epsilon) - pi**6/(186624*epsilon) - 227*pi**4/(6220800*epsilon) + 405239/(7464960*epsilon) + 4069*f_3/(103680*epsilon**2) + 163*f_5/(8640*epsilon**2) - 77869/(1244160*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 7*f_3/(360*epsilon**3) + pi**4/(28800*epsilon**3) + 193/(6912*epsilon**3) + f_3/(240*epsilon**4) - 23/(2880*epsilon**4) + 1/(720*epsilon**5)","11422":"5*f_3**2/(432*epsilon) - 1717*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 161*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - 25*pi**6/(163296*epsilon) - 113/(25920*epsilon) + 113*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 113*f_3/(1080*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 1/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","11423":"f_3**2/(51840*epsilon) - 235*f_3/(746496*epsilon) - 59*f_5/(103680*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 18017/(16796160*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 935/(746496*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 559/(373248*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","11424":"-427*f_3/(1399680*epsilon) - 7*f_5/(155520*epsilon) - 1156793/(806215680*epsilon) - 49*pi**4/(27993600*epsilon) + 83*f_3/(933120*epsilon**2) + 7*pi**4/(9331200*epsilon**2) + 63503/(67184640*epsilon**2) + 7*f_3/(77760*epsilon**3) - 2489/(33592320*epsilon**3) - 593/(1399680*epsilon**4) + 17/(46656*epsilon**5) - 1/(9720*epsilon**6)","11425":"f_3**2/(51840*epsilon) + 1489*f_3/(3732480*epsilon) - 11*f_5/(11520*epsilon) - 41*pi**4/(7464960*epsilon) - pi**6/(9797760*epsilon) + 14939/(16796160*epsilon) - 47*f_3/(103680*epsilon**2) + 19*f_5/(25920*epsilon**2) - 4819/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 559/(373248*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","11426":"f_3/(10368*epsilon) + 13*f_5/(8640*epsilon) - 85267/(67184640*epsilon) + 31*pi**4/(3110400*epsilon) + 31*f_3/(25920*epsilon**2) - 57719/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 251/(93312*epsilon**3) + 473/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","11427":"137*f_3**2/(17280*epsilon) - 89*f_3/(10368*epsilon) - f_5/(5184*epsilon) - pi**6/(408240*epsilon) - 5639/(2985984*epsilon) + 77*pi**4/(2073600*epsilon) + 77*f_3/(17280*epsilon**2) - 7*f_5/(8640*epsilon**2) - pi**4/(17280*epsilon**2) + 473/(311040*epsilon**2) - f_3/(144*epsilon**3) + 317/(103680*epsilon**3) + pi**4/(28800*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","11428":"5*f_3/(6912*epsilon) - 37*f_5/(11520*epsilon) + 62809/(89579520*epsilon) + pi**4/(51840*epsilon) + f_3/(432*epsilon**2) - 11*pi**4/(345600*epsilon**2) + 2473/(2985984*epsilon**2) - 11*f_3/(2880*epsilon**3) + 811/(622080*epsilon**3) + 293/(103680*epsilon**4) + 1/(108*epsilon**5) - 1/(72*epsilon**6)","11429":"-65*f_3/(10368*epsilon) + f_5/(360*epsilon) - pi**4/(51840*epsilon) + 78991/(14929920*epsilon) + 13*f_3/(2160*epsilon**2) - pi**4/(43200*epsilon**2) + 31/(29160*epsilon**2) - f_3/(360*epsilon**3) - 1141/(311040*epsilon**3) - 19/(6480*epsilon**4) + 7/(720*epsilon**5) - 1/(180*epsilon**6)","11430":"-11*f_3**2/(1440*epsilon) + 7*f_3*f_5/(120*epsilon) + 829*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) + 511*f_5/(2880*epsilon) - 4459*f_7/(11520*epsilon) - 1951/(51840*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 97/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","11431":"-101*f_3**2/(720*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 595*f_7/(2304*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","11432":"-11*f_3/(155520*epsilon) + 149/(13436928*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23/(3732480*epsilon**2) + 53/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","11433":"-289*f_3**2/(77760*epsilon) - pi**4*f_3/(77760*epsilon) + 901*f_3/(51840*epsilon) + 29*f_5/(5760*epsilon) + 13*f_7/(5760*epsilon) - 16843/(622080*epsilon) + pi**6/(839808*epsilon) + 53*pi**4/(2332800*epsilon) + 7*f_3**2/(1620*epsilon**2) - 29*f_3/(2430*epsilon**2) - 61*f_5/(3888*epsilon**2) - 7*pi**4/(388800*epsilon**2) + pi**6/(244944*epsilon**2) + 7771/(311040*epsilon**2) + f_3/(405*epsilon**3) + f_5/(324*epsilon**3) - 5/(648*epsilon**3) + 1/(1080*epsilon**4)","11434":"-f_3/(2304*epsilon) + pi**4/(345600*epsilon) + 16777/(33592320*epsilon) + f_3/(2880*epsilon**2) - 3163/(11197440*epsilon**2) - 11/(77760*epsilon**3) + 7/(15552*epsilon**4) - 1/(3240*epsilon**5)","11435":"-f_3/(414720*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) + 6437/(89579520*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 15799/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 1699/(22394880*epsilon**3) - 817/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","11436":"-61*f_3**2/(720*epsilon) + 1009*f_3/(103680*epsilon) - 59*f_5/(2160*epsilon) + 147*f_7/(640*epsilon) - 47*pi**6/(544320*epsilon) - 8683/(311040*epsilon) + 259*pi**4/(1036800*epsilon) + 259*f_3/(8640*epsilon**2) - 11*f_5/(180*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 91/(5184*epsilon**2) - 11*f_3/(720*epsilon**3) + 17/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","11437":"f_3**2/(60*epsilon) + 1301*f_3/(20736*epsilon) + 67*f_5/(720*epsilon) - 49*f_7/(320*epsilon) - pi**6/(20160*epsilon) - 5977/(311040*epsilon) + 139*pi**4/(1036800*epsilon) + 139*f_3/(8640*epsilon**2) - f_5/(30*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 173/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 23/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","11438":"-47*f_3**2/(2880*epsilon) + 263*f_3/(12960*epsilon) - 77*f_5/(4320*epsilon) - 36751/(497664*epsilon) + 211*pi**4/(1036800*epsilon) + 13*pi**6/(272160*epsilon) + 347*f_3/(17280*epsilon**2) + 49*f_5/(1440*epsilon**2) - 16841/(207360*epsilon**2) + 47*pi**4/(172800*epsilon**2) + f_3/(20*epsilon**3) - pi**4/(2400*epsilon**3) + 37/(1920*epsilon**3) - f_3/(20*epsilon**4) + 7/(120*epsilon**4) - 1/(40*epsilon**5)","11439":"11*f_3**2/(135*epsilon) - pi**4*f_3/(2700*epsilon) + 937*f_3/(12960*epsilon) - 653*f_5/(2592*epsilon) + 547*f_7/(5760*epsilon) + 7*pi**4/(129600*epsilon) + pi**6/(163296*epsilon) - f_3**2/(45*epsilon**2) + 7*f_3/(1080*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","11440":"25*f_3/(746496*epsilon) + 23*f_5/(1244160*epsilon) - 23*pi**4/(74649600*epsilon) + 407/(29859840*epsilon) + 23*f_3/(311040*epsilon**2) - 2587/(35831808*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 211/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","11441":"247*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 763/(29859840*epsilon) + 19*pi**4/(74649600*epsilon) + 19*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) - 149/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 103/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11442":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","11443":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","11444":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11445":"f_3/(933120*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(37324800*epsilon) + 3929/(1074954240*epsilon) - 11*f_3/(311040*epsilon**2) + 119/(44789760*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) + 229/(67184640*epsilon**3) + 1/(103680*epsilon**4) - 7/(51840*epsilon**5) + 1/(7776*epsilon**6)","11446":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","11447":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","11448":"-149*f_3/(22394880*epsilon) + 11*pi**4/(223948800*epsilon) + 909391/(87071293440*epsilon) + 11*f_3/(1866240*epsilon**2) + 2101/(3627970560*epsilon**2) - 89/(13436928*epsilon**3) - 301/(25194240*epsilon**4) + 41/(1399680*epsilon**5) - 1/(69984*epsilon**6)","11449":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","11450":"-383*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 7*pi**4/(1244160*epsilon) + 264167/(134369280*epsilon) - 7*f_3/(10368*epsilon**2) + pi**4/(518400*epsilon**2) + 2489/(2799360*epsilon**2) + f_3/(4320*epsilon**3) + 821/(3732480*epsilon**3) + 683/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","11451":"-23*f_3/(17280*epsilon) - 31087/(14929920*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) + 53/(77760*epsilon**2) + 1/(20736*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","11452":"-1092299/(403107840*epsilon) + 109687/(134369280*epsilon**2) - 27809/(11197440*epsilon**3) + 223/(46656*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","11453":"503*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 1813/(1399680*epsilon) + 11*pi**4/(2073600*epsilon) + 11*f_3/(17280*epsilon**2) - 1763/(933120*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 427/(1244160*epsilon**3) - 179/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","11454":"f_3**2/(384*epsilon) - 2857*f_3/(622080*epsilon) - 241*f_5/(8640*epsilon) - pi**6/(155520*epsilon) + 43*pi**4/(1555200*epsilon) + 72151/(1866240*epsilon) - f_3/(103680*epsilon**2) - 13*f_5/(2880*epsilon**2) + pi**4/(345600*epsilon**2) + 1633/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 137/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11455":"7*f_3**2/(17280*epsilon) + 4691*f_3/(622080*epsilon) + 119*f_5/(10368*epsilon) - 49*f_7/(1920*epsilon) - 627457/(44789760*epsilon) + pi**4/(24300*epsilon) + pi**6/(233280*epsilon) + 2*f_3/(405*epsilon**2) + 31*f_5/(8640*epsilon**2) - 5509/(933120*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 1679/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","11456":"1643*f_3/(311040*epsilon) + 23*f_5/(17280*epsilon) - 1983637/(403107840*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 27049/(67184640*epsilon**2) - f_3/(4320*epsilon**3) - 130931/(22394880*epsilon**3) + 10799/(1866240*epsilon**4) - 349/(155520*epsilon**5) + 1/(2592*epsilon**6)","11457":"f_3**2/(2880*epsilon) - pi**4*f_3/(43200*epsilon) + 2773*f_3/(414720*epsilon) + f_5/(320*epsilon) - 29957/(3317760*epsilon) + 13*pi**4/(460800*epsilon) - f_3**2/(720*epsilon**2) + 37*f_3/(5760*epsilon**2) - 1921/(414720*epsilon**2) - pi**4/(172800*epsilon**2) - 17*f_3/(2880*epsilon**3) + 9/(1280*epsilon**3) - 11/(5760*epsilon**4)","11458":"-19*f_3**2/(864*epsilon) - 2581*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 857*f_5/(5184*epsilon) + 61*f_7/(2880*epsilon) - 7*pi**6/(46656*epsilon) + 221*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 17*f_3/(216*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","11459":"-79*f_3**2/(1080*epsilon) - 8983*f_3/(12960*epsilon) + pi**4*f_3/(2700*epsilon) + 2165*f_5/(2592*epsilon) + 191*f_7/(1920*epsilon) - 37*pi**6/(163296*epsilon) + 31*pi**4/(25920*epsilon) - 17*f_3**2/(180*epsilon**2) + 25*f_3/(54*epsilon**2) - 53*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","11460":"-13*f_3**2/(1440*epsilon) - 19103*f_3/(51840*epsilon) + 2687*f_5/(8640*epsilon) - 197*pi**4/(518400*epsilon) + pi**6/(15552*epsilon) + 114211/(1244160*epsilon) + 2837*f_3/(8640*epsilon**2) - 41*f_5/(144*epsilon**2) - 19067/(165888*epsilon**2) + pi**4/(43200*epsilon**2) - 43*f_3/(720*epsilon**3) + 1433/(27648*epsilon**3) - 19/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","11461":"-f_3**2/(5760*epsilon) + 7823*f_3/(622080*epsilon) - 311*f_5/(8640*epsilon) - pi**6/(155520*epsilon) + 73*pi**4/(1555200*epsilon) + 48121/(1866240*epsilon) + 239*f_3/(103680*epsilon**2) - 13*f_5/(2880*epsilon**2) + pi**4/(345600*epsilon**2) + 703/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 19/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11462":"11*f_3**2/(60*epsilon) + f_3*f_5/(10*epsilon) - 9*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(18*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","11463":"-59*f_3**2/(72*epsilon) + 39*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 449*f_5/(432*epsilon) - 6139*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11464":"-79*f_3/(414720*epsilon) - 19*f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) + 3647/(33592320*epsilon) - 13*f_3/(103680*epsilon**2) - 20021/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1681/(2799360*epsilon**3) + 47/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","11465":"-f_3**2/(1920*epsilon) - 227*f_3/(746496*epsilon) + 5*f_5/(20736*epsilon) - 101*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + pi**6/(1632960*epsilon) - 101*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","11466":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","11467":"-1603*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) + 17*pi**4/(895795200*epsilon) + 1552621/(174142586880*epsilon) + 17*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 9317/(3627970560*epsilon**2) - f_3/(1866240*epsilon**3) - 29/(44789760*epsilon**3) - 59/(6298560*epsilon**4) + 41/(2799360*epsilon**5) - 1/(139968*epsilon**6)","11468":"-44809/(537477120*epsilon) + 15667/(268738560*epsilon**2) + 283/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","11469":"-197*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 3947/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 32857/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) - 397/(3359232*epsilon**3) - 299/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","11470":"269*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 6631/(537477120*epsilon) - f_3/(51840*epsilon**2) - 3649/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 857/(33592320*epsilon**3) - 493/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","11471":"77*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 317/(8957952*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 1867/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 343/(8957952*epsilon**3) - 293/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","11472":"149*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) - 691/(59719680*epsilon) - f_3/(51840*epsilon**2) + pi**4/(12441600*epsilon**2) + 8951/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 1181/(33592320*epsilon**3) - 469/(3732480*epsilon**4) + 1/(3888*epsilon**5) - 1/(7776*epsilon**6)","11473":"29*f_3/(2488320*epsilon) + f_5/(69120*epsilon) - 4457/(179159040*epsilon) + pi**4/(2764800*epsilon) + f_3/(23040*epsilon**2) - 199/(11197440*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 235/(8957952*epsilon**3) - 281/(1244160*epsilon**4) + 13/(34560*epsilon**5) - 1/(5184*epsilon**6)","11474":"-f_3/(82944*epsilon) - f_5/(46080*epsilon) - 12493/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 5861/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1051/(22394880*epsilon**3) - 53/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","11475":"-5*f_3**2/(62208*epsilon) - 199*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 71/(829440*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 173/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 1/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11476":"19*f_3/(373248*epsilon) - 31*f_5/(414720*epsilon) - 7*pi**4/(18662400*epsilon) + 24961/(358318080*epsilon) + 49*f_3/(1244160*epsilon**2) - 4621/(44789760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(12960*epsilon**3) - 41/(497664*epsilon**3) + 343/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11477":"-1033*f_3/(7464960*epsilon) - 11*f_5/(46080*epsilon) - 11*pi**4/(37324800*epsilon) + 200159/(537477120*epsilon) - 149*f_3/(1244160*epsilon**2) + pi**4/(4147200*epsilon**2) + 3965/(53747712*epsilon**2) + f_3/(5760*epsilon**3) - 667/(3359232*epsilon**3) - 31/(746496*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","11478":"-113*f_3/(3732480*epsilon) - f_5/(12960*epsilon) - 11*pi**4/(37324800*epsilon) + 1289/(8957952*epsilon) - 11*f_3/(311040*epsilon**2) + 101/(8957952*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 7807/(89579520*epsilon**3) - 281/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","11479":"89*f_3**2/(180*epsilon) - 19*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) - 389*f_5/(216*epsilon) + 10423*f_7/(4320*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","11480":"11*f_3**2/(1440*epsilon) - 7*f_3/(360*epsilon) - 7*f_5/(54*epsilon) - pi**4/(11520*epsilon) + pi**6/(108864*epsilon) + 13349/(82944*epsilon) + 149*f_3/(960*epsilon**2) + f_5/(144*epsilon**2) - 50797/(276480*epsilon**2) - f_3/(16*epsilon**3) + 3103/(46080*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","11481":"-25*f_3**2/(432*epsilon) - 6083*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 4777*f_5/(12960*epsilon) - 277*f_7/(2880*epsilon) - 49*pi**4/(51840*epsilon) + 5*pi**6/(23328*epsilon) + f_3**2/(180*epsilon**2) - 49*f_3/(432*epsilon**2) + 35*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","11482":"-73*f_3**2/(1080*epsilon) - 4063*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 1595*f_5/(2592*epsilon) - f_7/(16*epsilon) - 5*pi**6/(20412*epsilon) + 143*pi**4/(129600*epsilon) + f_3**2/(72*epsilon**2) + 143*f_3/(1080*epsilon**2) - 5*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11483":"-101*f_3**2/(360*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 163*f_3/(540*epsilon) + 9*f_3_5/(40*epsilon) - 2*f_5/(9*epsilon) + 2107*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11484":"-5*f_3**2/(1728*epsilon) - 389*f_3/(622080*epsilon) - 409*f_5/(51840*epsilon) - 299*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) + 2875/(373248*epsilon) - 299*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 223/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11485":"-5*f_3**2/(1728*epsilon) - 233*f_3/(124416*epsilon) + 11*f_5/(10368*epsilon) - 5543/(1866240*epsilon) + pi**4/(248832*epsilon) + pi**6/(1632960*epsilon) + 5*f_3/(10368*epsilon**2) - f_5/(4320*epsilon**2) - 109/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11486":"-779651/(134369280*epsilon) - 130397/(100776960*epsilon**2) + 41327/(7464960*epsilon**3) - 18443/(5598720*epsilon**4) + 49/(51840*epsilon**5) - 1/(7776*epsilon**6)","11487":"-11*f_3**2/(51840*epsilon) - 7*f_3/(41472*epsilon) + 167*f_5/(77760*epsilon) - 4441/(1866240*epsilon) - pi**6/(9797760*epsilon) + 247*pi**4/(9331200*epsilon) + 247*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 181/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11488":"-3371*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) + 19*pi**4/(6220800*epsilon) + 349087/(89579520*epsilon) + 19*f_3/(51840*epsilon**2) - pi**4/(3110400*epsilon**2) + 777703/(403107840*epsilon**2) - f_3/(25920*epsilon**3) + 541/(1119744*epsilon**3) - 10129/(2799360*epsilon**4) + 43/(19440*epsilon**5) - 1/(1944*epsilon**6)","11489":"-13*f_3**2/(17280*epsilon) + 259*f_3/(124416*epsilon) - 91*f_5/(25920*epsilon) - 1519/(1866240*epsilon) + pi**6/(1088640*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 71/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1944*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11490":"11*f_3**2/(311040*epsilon) + 277*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 59*pi**4/(11197440*epsilon) + pi**6/(58786560*epsilon) + 7087/(11197440*epsilon) - 59*f_3/(93312*epsilon**2) - f_5/(155520*epsilon**2) + 59/(699840*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 5/(46656*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11491":"-241*f_3/(155520*epsilon) + pi**4/(311040*epsilon) + 4717/(3732480*epsilon) + f_3/(2592*epsilon**2) - 337/(311040*epsilon**2) - 11/(25920*epsilon**3) + 1/(2160*epsilon**4)","11492":"f_3**2/(5184*epsilon) + 1321*f_3/(3732480*epsilon) + 13*f_5/(25920*epsilon) - 17*pi**6/(19595520*epsilon) - 1529/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 337/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11493":"19*f_3**2/(8640*epsilon) - 1997*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 349*f_5/(155520*epsilon) + f_7/(1296*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1296*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11494":"-f_3**2/(5184*epsilon) - 1133*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 205*f_5/(31104*epsilon) + 23*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) - 7*pi**4/(1555200*epsilon) + 731/(311040*epsilon) + f_3**2/(1296*epsilon**2) - 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","11495":"59*f_3/(1244160*epsilon) - 13*f_5/(41472*epsilon) - 9503/(44789760*epsilon) + pi**4/(259200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(691200*epsilon**2) + 111347/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 2141/(2239488*epsilon**3) + 661/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","11496":"17*f_3**2/(8640*epsilon) - 893*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) + 107*f_5/(77760*epsilon) - 239*f_7/(207360*epsilon) + 7*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) - f_3**2/(810*epsilon**2) + 7*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11497":"223*f_3/(1244160*epsilon) + 13*f_5/(41472*epsilon) - 19*pi**4/(4147200*epsilon) + 15149/(107495424*epsilon) - 19*f_3/(34560*epsilon**2) - 77963/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 967/(2239488*epsilon**3) + 389/(207360*epsilon**4) - 67/(38880*epsilon**5) + 1/(1296*epsilon**6)","11498":"-47*f_3**2/(12960*epsilon) - 23*f_3/(155520*epsilon) + pi**4*f_3/(48600*epsilon) + 223*f_5/(31104*epsilon) + 239*f_7/(207360*epsilon) - 17*pi**6/(1959552*epsilon) + 17*pi**4/(518400*epsilon) + f_3**2/(810*epsilon**2) + 17*f_3/(4320*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11499":"-19*f_3**2/(17280*epsilon) - 7471*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) - 4607/(33592320*epsilon) + pi**6/(3265920*epsilon) + 13*pi**4/(1492992*epsilon) + 65*f_3/(62208*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 139/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","11500":"f_3**2/(34560*epsilon) - 443*f_3/(3732480*epsilon) - 97*f_5/(155520*epsilon) - 59*pi**4/(11197440*epsilon) + pi**6/(9797760*epsilon) + 12889/(11197440*epsilon) - 59*f_3/(93312*epsilon**2) + f_5/(17280*epsilon**2) + 181/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11501":"-47*f_3**2/(51840*epsilon) - 29*f_3/(311040*epsilon) + 11*pi**4*f_3/(777600*epsilon) - 95*f_5/(62208*epsilon) + 317*f_7/(103680*epsilon) - 13*pi**6/(3919104*epsilon) + 29*pi**4/(3110400*epsilon) + 11*f_3**2/(12960*epsilon**2) + 29*f_3/(25920*epsilon**2) - 13*f_5/(5184*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(979776*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(1296*epsilon**3)","11502":"-13*f_3**2/(17280*epsilon) + 691*f_3/(746496*epsilon) - 19*f_5/(34560*epsilon) - 2791/(29859840*epsilon) + 61*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 61*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 169/(124416*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - 281/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","11503":"43*f_3**2/(103680*epsilon) - 11897*f_3/(3732480*epsilon) + 187*f_5/(51840*epsilon) - 9883/(11197440*epsilon) - pi**6/(1224720*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - 29*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 59/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","11504":"91*f_3**2/(25920*epsilon) - 3041*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 319*f_5/(155520*epsilon) + f_7/(288*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11505":"f_3/(1920*epsilon) - pi**4/(518400*epsilon) + 117877/(268738560*epsilon) - f_3/(4320*epsilon**2) + 1171/(2799360*epsilon**2) - 53/(69120*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","11506":"-23*f_3**2/(5184*epsilon) - 539*f_3/(155520*epsilon) + 11*pi**4*f_3/(388800*epsilon) + 337*f_5/(31104*epsilon) + 5*f_7/(2592*epsilon) - 17*pi**6/(1959552*epsilon) + 43*pi**4/(1555200*epsilon) + 11*f_3**2/(6480*epsilon**2) + 43*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11507":"7*f_3**2/(6480*epsilon) + 19*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 103*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - 13*pi**6/(1959552*epsilon) + 49*pi**4/(1555200*epsilon) + 1079/(311040*epsilon) + f_3**2/(3240*epsilon**2) + 49*f_3/(12960*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(5184*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","11508":"f_3**2/(90*epsilon) - 7*f_3*f_5/(120*epsilon) - 47*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(27*epsilon) + 3871*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","11509":"-43*f_3**2/(12960*epsilon) - 2471*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 145*f_5/(1728*epsilon) + 67*f_7/(2880*epsilon) - 191*pi**4/(777600*epsilon) - 931/(51840*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","11510":"29*f_3**2/(8640*epsilon) - 7117*f_3/(622080*epsilon) - 85*f_5/(10368*epsilon) - 71*pi**4/(6220800*epsilon) + 16291/(1866240*epsilon) + pi**6/(102060*epsilon) - 71*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) - 511/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11511":"-499*f_3/(207360*epsilon) + 23*f_5/(103680*epsilon) - pi**4/(248832*epsilon) + 75535/(8957952*epsilon) + 61*f_3/(25920*epsilon**2) - 816737/(100776960*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 343759/(67184640*epsilon**3) - 4871/(1866240*epsilon**4) + 89/(93312*epsilon**5) - 7/(38880*epsilon**6)","11512":"-77*f_3/(414720*epsilon) - 35*f_5/(13824*epsilon) - 7*pi**4/(777600*epsilon) + 221729/(44789760*epsilon) - 7*f_3/(6480*epsilon**2) - 9073/(89579520*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 2999/(3732480*epsilon**3) + 13/(4860*epsilon**4) - 79/(25920*epsilon**5) + 1/(864*epsilon**6)","11513":"-13*f_3/(13824*epsilon) + 23*f_5/(34560*epsilon) - pi**4/(51840*epsilon) + 434263/(53747712*epsilon) - f_3/(432*epsilon**2) - 138779/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 121523/(22394880*epsilon**3) + 1639/(207360*epsilon**4) - 1037/(155520*epsilon**5) + 7/(2592*epsilon**6)","11514":"73*f_3/(23040*epsilon) - 23*f_5/(34560*epsilon) - 646069/(67184640*epsilon) + 31*pi**4/(2073600*epsilon) - 13*f_3/(2160*epsilon**2) + pi**4/(115200*epsilon**2) + 821707/(67184640*epsilon**2) + f_3/(960*epsilon**3) - 197419/(22394880*epsilon**3) + 3259/(622080*epsilon**4) - 361/(155520*epsilon**5) + 7/(12960*epsilon**6)","11515":"-2087*f_3/(1244160*epsilon) - 23*f_5/(69120*epsilon) - 133511/(403107840*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 280637/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 90637/(33592320*epsilon**3) - 2093/(933120*epsilon**4) + 187/(233280*epsilon**5) - 1/(7776*epsilon**6)","11516":"-13*f_3/(13824*epsilon) + 23*f_5/(34560*epsilon) - pi**4/(51840*epsilon) + 434263/(53747712*epsilon) - f_3/(432*epsilon**2) - 138779/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 121523/(22394880*epsilon**3) + 1639/(207360*epsilon**4) - 1037/(155520*epsilon**5) + 7/(2592*epsilon**6)","11517":"13*f_3**2/(2160*epsilon) - 27497*f_3/(1866240*epsilon) + 371*f_5/(4320*epsilon) - 49*f_7/(768*epsilon) - 41*pi**6/(3265920*epsilon) - 27781/(5598720*epsilon) + 187*pi**4/(6220800*epsilon) + 187*f_3/(51840*epsilon**2) - 7*f_5/(720*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","11518":"-47*f_3**2/(1920*epsilon) + 7711*f_3/(155520*epsilon) + 77*f_5/(8640*epsilon) + 49*f_7/(640*epsilon) - 550841/(14929920*epsilon) - 1199*pi**4/(6220800*epsilon) - pi**6/(60480*epsilon) - 1199*f_3/(51840*epsilon**2) - 37*f_5/(2880*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 18079/(311040*epsilon**2) + 11*f_3/(2160*epsilon**3) - 1189/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 23/(4320*epsilon**4) - 1/(720*epsilon**5)","11519":"17*f_3**2/(51840*epsilon) - 119*f_3/(3732480*epsilon) + 97*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 2173/(11197440*epsilon) + 203*pi**4/(37324800*epsilon) + 203*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11520":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(6220800*epsilon) + 19673/(358318080*epsilon) + f_3/(15360*epsilon**2) - 4423/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 133/(2488320*epsilon**3) + 271/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","11521":"f_3**2/(11520*epsilon) - 1253*f_3/(7464960*epsilon) - 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 181*pi**4/(223948800*epsilon) + 40951/(179159040*epsilon) + 181*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 1061/(11197440*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 493/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","11522":"5*f_3**2/(62208*epsilon) - 203*f_3/(1492992*epsilon) - 17*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 599/(7464960*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 71/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 31/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","11523":"271*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 839/(119439360*epsilon) - 23*pi**4/(447897600*epsilon) - 23*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 389/(67184640*epsilon**2) + f_3/(311040*epsilon**3) + 1037/(67184640*epsilon**3) - 1/(419904*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","11524":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","11525":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","11526":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","11527":"-f_3/(22394880*epsilon) + 7*f_5/(2488320*epsilon) - 313621/(19349176320*epsilon) + pi**4/(223948800*epsilon) + 13*f_3/(2488320*epsilon**2) + pi**4/(74649600*epsilon**2) + 4399/(806215680*epsilon**2) - f_3/(155520*epsilon**3) + 203/(44789760*epsilon**3) - 403/(22394880*epsilon**4) + 67/(2799360*epsilon**5) - 1/(93312*epsilon**6)","11528":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","11529":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","11530":"37*f_3**2/(5184*epsilon) - 443*f_3/(10368*epsilon) - pi**4*f_3/(259200*epsilon) + 115*f_5/(3456*epsilon) - 67*f_7/(11520*epsilon) - 5*pi**4/(62208*epsilon) + 31*pi**6/(1959552*epsilon) - f_3**2/(4320*epsilon**2) - 155*f_3/(5184*epsilon**2) + 167*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","11531":"-89*f_3**2/(12960*epsilon) - 1771*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 773*f_5/(12960*epsilon) + 323*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11532":"43*f_3**2/(12960*epsilon) - 199*f_3/(5760*epsilon) - pi**4*f_3/(64800*epsilon) + 197*f_5/(8640*epsilon) + 359*f_7/(8640*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11533":"f_3**2/(320*epsilon) + 577*f_3/(622080*epsilon) + 41*f_5/(3456*epsilon) - 47933/(2985984*epsilon) - pi**6/(272160*epsilon) - 7*pi**4/(248832*epsilon) - 35*f_3/(10368*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(34560*epsilon**2) + 3593/(414720*epsilon**2) - f_3/(288*epsilon**3) + 119/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","11534":"-53*f_3/(10368*epsilon) - 7*f_5/(1080*epsilon) + 28897/(13436928*epsilon) + 29*pi**4/(1036800*epsilon) + 29*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - 5521/(8957952*epsilon**2) - f_3/(720*epsilon**3) + 18121/(3732480*epsilon**3) - 931/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","11535":"-f_3/(51840*epsilon) - 84527/(67184640*epsilon) + pi**4/(129600*epsilon) + f_3/(1080*epsilon**2) - 233/(1119744*epsilon**2) - 127/(93312*epsilon**3) + 7/(4320*epsilon**4) - 1/(1620*epsilon**5)","11536":"-767*f_3/(51840*epsilon) - f_5/(360*epsilon) + 5833/(622080*epsilon) + pi**4/(8100*epsilon) + 2*f_3/(135*epsilon**2) - 319/(25920*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 7/(1080*epsilon**3) - 1/(720*epsilon**4)","11537":"17*f_3/(10368*epsilon) - 23*pi**4/(1036800*epsilon) + 213839/(44789760*epsilon) - 23*f_3/(8640*epsilon**2) + 3119/(933120*epsilon**2) - 193/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","11538":"-17*f_3**2/(45*epsilon) + 3*f_3*f_5/(20*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 41*f_5/(432*epsilon) + 1799*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","11539":"-f_3**2/(480*epsilon) - 377*f_3/(8640*epsilon) - 119*f_5/(720*epsilon) - pi**4/(10800*epsilon) + pi**6/(36288*epsilon) + 9059/(41472*epsilon) - 179*f_3/(5760*epsilon**2) + f_5/(48*epsilon**2) - 127/(27648*epsilon**2) + 13*pi**4/(57600*epsilon**2) + 77*f_3/(720*epsilon**3) - 3137/(34560*epsilon**3) - pi**4/(2880*epsilon**3) - f_3/(24*epsilon**4) + 157/(2880*epsilon**4) - 1/(80*epsilon**5)","11540":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","11541":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","11542":"-41*f_3/(5598720*epsilon) + f_5/(829440*epsilon) - 58141/(19349176320*epsilon) - pi**4/(167961600*epsilon) + 89*f_3/(22394880*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 4321/(806215680*epsilon**2) - f_3/(233280*epsilon**3) - 25/(8957952*epsilon**3) - 307/(22394880*epsilon**4) + 67/(2799360*epsilon**5) - 1/(93312*epsilon**6)","11543":"-149*f_3/(22394880*epsilon) + 11*pi**4/(223948800*epsilon) + 909391/(87071293440*epsilon) + 11*f_3/(1866240*epsilon**2) + 2101/(3627970560*epsilon**2) - 89/(13436928*epsilon**3) - 301/(25194240*epsilon**4) + 41/(1399680*epsilon**5) - 1/(69984*epsilon**6)","11544":"-7*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 2059/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 211/(22394880*epsilon**2) + f_3/(51840*epsilon**3) + 49/(8957952*epsilon**3) - 7/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","11545":"-79*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 5131/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 41/(14929920*epsilon**2) + f_3/(51840*epsilon**3) + 149/(44789760*epsilon**3) + 13/(4478976*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","11546":"73*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 997/(716636160*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 1/(2239488*epsilon**2) + f_3/(77760*epsilon**3) + 197/(44789760*epsilon**3) + 137/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","11547":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","11548":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","11549":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","11550":"-1049*f_3/(134369280*epsilon) + f_5/(414720*epsilon) + 13*pi**4/(1343692800*epsilon) + 4723/(1934917632*epsilon) + 29*f_3/(2239488*epsilon**2) - 121/(17915904*epsilon**2) - pi**4/(22394880*epsilon**2) - f_3/(186624*epsilon**3) + 769/(67184640*epsilon**3) - 319/(16796160*epsilon**4) + 29/(1399680*epsilon**5) - 1/(116640*epsilon**6)","11551":"-71*f_3/(11520*epsilon) + f_5/(96*epsilon) - 7*pi**4/(115200*epsilon) + 317/(138240*epsilon) - 43*f_3/(2880*epsilon**2) + 829/(138240*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 91/(23040*epsilon**3) + 13/(1920*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","11552":"7*f_3/(720*epsilon) - pi**4/(14400*epsilon) - 311/(69120*epsilon) - f_3/(120*epsilon**2) + 1/(23040*epsilon**2) + 1/(384*epsilon**3) + 1/(96*epsilon**4) - 1/(120*epsilon**5)","11553":"89*f_3/(69120*epsilon) + 287*f_5/(34560*epsilon) - 2352947/(268738560*epsilon) + 109*pi**4/(6220800*epsilon) + 109*f_3/(51840*epsilon**2) - 196513/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4853/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","11554":"-f_3**2/(864*epsilon) + 1283*f_3/(622080*epsilon) - 11*f_5/(1296*epsilon) + pi**4/(248832*epsilon) + 2107/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) + 5*f_3/(10368*epsilon**2) + 7*f_5/(2160*epsilon**2) - 343/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11555":"1157*f_3/(207360*epsilon) + 19*f_5/(4320*epsilon) - 171737/(17915904*epsilon) + pi**4/(3110400*epsilon) + 47*f_3/(51840*epsilon**2) - 128233/(67184640*epsilon**2) - pi**4/(259200*epsilon**2) - 17*f_3/(4320*epsilon**3) + 36163/(5598720*epsilon**3) - 1/(155520*epsilon**4) - 137/(38880*epsilon**5) + 1/(648*epsilon**6)","11556":"-f_3**2/(864*epsilon) - 2629*f_3/(622080*epsilon) - f_5/(2592*epsilon) - 5417/(1866240*epsilon) + 49*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 71/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11557":"379*f_3/(124416*epsilon) + 7*f_5/(34560*epsilon) - 2601959/(806215680*epsilon) - 43*pi**4/(6220800*epsilon) - 43*f_3/(51840*epsilon**2) - 58235/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3893/(5598720*epsilon**3) + 6793/(933120*epsilon**4) - 107/(19440*epsilon**5) + 1/(648*epsilon**6)","11558":"-23*f_3/(77760*epsilon) + f_5/(3840*epsilon) - 31*pi**4/(1555200*epsilon) + 131845/(53747712*epsilon) - 31*f_3/(12960*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 103339/(44789760*epsilon**2) + 7*f_3/(8640*epsilon**3) + 4247/(1866240*epsilon**3) + 283/(311040*epsilon**4) - 5/(648*epsilon**5) + 1/(216*epsilon**6)","11559":"55*f_3**2/(432*epsilon) - 839*f_3/(5184*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 809*f_5/(3240*epsilon) - 877*f_7/(2880*epsilon) - 23*pi**4/(51840*epsilon) + 25*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 23*f_3/(432*epsilon**2) + 25*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11560":"911*f_3/(51840*epsilon) + 7*f_5/(2880*epsilon) - 4585/(497664*epsilon) - 13*pi**4/(518400*epsilon) - 13*f_3/(4320*epsilon**2) - 7481/(829440*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1049/(69120*epsilon**3) + 43/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","11561":"-11*f_3**2/(1440*epsilon) + 3053*f_3/(155520*epsilon) - 11*f_5/(2160*epsilon) - 277*pi**4/(6220800*epsilon) - pi**6/(241920*epsilon) + 11089/(2985984*epsilon) + 83*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) - 7733/(2488320*epsilon**2) - pi**4/(129600*epsilon**2) + 43*f_3/(2160*epsilon**3) - 17/(810*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","11562":"73*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 293*f_3/(51840*epsilon) + 221*f_5/(25920*epsilon) - 61*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 241*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11563":"13*f_3**2/(720*epsilon) - 361*f_3/(15552*epsilon) + 29*f_5/(864*epsilon) - 31*pi**6/(1088640*epsilon) + 13*pi**4/(3110400*epsilon) + 11047/(466560*epsilon) - 347*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) + pi**4/(25920*epsilon**2) + 1073/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","11564":"-133*f_3**2/(17280*epsilon) - 7321*f_3/(933120*epsilon) - 37*f_5/(17280*epsilon) - 43*pi**4/(622080*epsilon) - pi**6/(933120*epsilon) + 51583/(2799360*epsilon) + 7*f_3/(7776*epsilon**2) - f_5/(960*epsilon**2) - 17*pi**4/(388800*epsilon**2) + 521/(58320*epsilon**2) + 47*f_3/(2160*epsilon**3) - 53/(2160*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","11565":"-133*f_3**2/(51840*epsilon) - 38821*f_3/(2799360*epsilon) - 17*f_5/(6480*epsilon) - 139*pi**4/(1866240*epsilon) - pi**6/(2799360*epsilon) + 37331/(1679616*epsilon) + 191*f_3/(11664*epsilon**2) + f_5/(576*epsilon**2) - 1459/(69984*epsilon**2) + 17*pi**4/(233280*epsilon**2) - 13*f_3/(1296*epsilon**3) - pi**4/(38880*epsilon**3) + 29/(3888*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","11566":"-f_3**2/(5760*epsilon) + 1103*f_3/(622080*epsilon) + 19*f_5/(4320*epsilon) - 4303/(1866240*epsilon) - pi**6/(1632960*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) - f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 7/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1944*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11567":"f_3**2/(648*epsilon) - pi**4*f_3/(32400*epsilon) + 601*f_3/(25920*epsilon) - 397*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) - 559/(51840*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 191*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 31/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","11568":"239*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 473*f_3/(25920*epsilon) - 349*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 371/(51840*epsilon) - 23*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 23*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","11569":"13*f_3**2/(12960*epsilon) - 779*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1141*f_5/(25920*epsilon) - 61*f_7/(8640*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11570":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","11571":"-29*f_3/(2985984*epsilon) + 7*f_5/(1244160*epsilon) + 7*pi**4/(447897600*epsilon) + 31241/(19349176320*epsilon) + 29*f_3/(3732480*epsilon**2) - 2417/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 943/(134369280*epsilon**3) - 337/(33592320*epsilon**4) + 29/(2799360*epsilon**5) - 1/(233280*epsilon**6)","11572":"-7*f_3**2/(4320*epsilon) + 841*f_3/(933120*epsilon) + 113*f_5/(25920*epsilon) - 31*pi**6/(6531840*epsilon) - 199*pi**4/(6220800*epsilon) + 15469/(1399680*epsilon) - 49*f_3/(311040*epsilon**2) - f_5/(270*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 1739/(186624*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","11573":"-149*f_3/(22394880*epsilon) + 11*pi**4/(223948800*epsilon) + 909391/(87071293440*epsilon) + 11*f_3/(1866240*epsilon**2) + 2101/(3627970560*epsilon**2) - 89/(13436928*epsilon**3) - 301/(25194240*epsilon**4) + 41/(1399680*epsilon**5) - 1/(69984*epsilon**6)","11574":"-19*f_3**2/(3456*epsilon) + 8533*f_3/(622080*epsilon) - 115*f_5/(10368*epsilon) - pi**6/(3265920*epsilon) + 2423/(1866240*epsilon) + 17*pi**4/(345600*epsilon) + 227*f_3/(103680*epsilon**2) + f_5/(8640*epsilon**2) - 1361/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) + 13/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11575":"f_3**2/(768*epsilon) - 439*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 41*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 369811/(89579520*epsilon) + 103*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 2257/(7464960*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 2143/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","11576":"-47*f_3**2/(17280*epsilon) + 3737*f_3/(124416*epsilon) - 349*f_5/(10368*epsilon) - 61*pi**6/(3265920*epsilon) + 37*pi**4/(345600*epsilon) + 7825/(373248*epsilon) + 947*f_3/(103680*epsilon**2) - 119*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11577":"-49*f_3/(12960*epsilon) - 83*f_5/(8640*epsilon) - 23*pi**4/(1555200*epsilon) + 1920227/(134369280*epsilon) - 407*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 77543/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 91649/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11578":"-17*f_3/(6912*epsilon) + 103*f_5/(17280*epsilon) - pi**4/(51840*epsilon) + 335507/(134369280*epsilon) + 5*f_3/(864*epsilon**2) - 68599/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) - 17*f_3/(1440*epsilon**3) + 72511/(7464960*epsilon**3) - 2939/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11579":"-120257/(26873856*epsilon) - 33013/(11197440*epsilon**2) + 14675/(1492992*epsilon**3) - 5099/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11580":"161*f_3/(25920*epsilon) + 7*f_5/(1080*epsilon) - 1084153/(134369280*epsilon) - 11*pi**4/(1036800*epsilon) + 59*f_3/(8640*epsilon**2) - 73783/(11197440*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(80*epsilon**3) + 84607/(7464960*epsilon**3) - 3371/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11581":"-43*f_3/(6912*epsilon) - 77*f_5/(17280*epsilon) - 19*pi**4/(3110400*epsilon) + 1143383/(134369280*epsilon) - 353*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 82727/(11197440*epsilon**2) + 11*f_3/(1080*epsilon**3) - 79553/(7464960*epsilon**3) + 373/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11582":"f_3**2/(128*epsilon) + 391*f_3/(124416*epsilon) - 19*f_5/(1080*epsilon) - pi**6/(544320*epsilon) + pi**4/(97200*epsilon) + 1667/(207360*epsilon) + f_3/(810*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 1493/(497664*epsilon**2) - f_3/(360*epsilon**3) + 173/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 1/(480*epsilon**5)","11583":"79*f_3/(31104*epsilon) + f_5/(576*epsilon) - 270223/(201553920*epsilon) + 13*pi**4/(3110400*epsilon) + 131*f_3/(51840*epsilon**2) - 31667/(16796160*epsilon**2) - f_3/(288*epsilon**3) + 4483/(11197440*epsilon**3) + 2699/(933120*epsilon**4) - 13/(5184*epsilon**5) + 1/(1296*epsilon**6)","11584":"1759*f_3/(1244160*epsilon) - f_5/(13824*epsilon) - 73*pi**4/(12441600*epsilon) - 105869/(1612431360*epsilon) - 41*f_3/(207360*epsilon**2) + pi**4/(414720*epsilon**2) + 2491/(3359232*epsilon**2) - f_3/(1728*epsilon**3) - 695/(279936*epsilon**3) + 937/(373248*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","11585":"f_3**2/(864*epsilon) + 1741*f_3/(622080*epsilon) + 35*f_5/(5184*epsilon) - 17*pi**6/(3265920*epsilon) - 41377/(14929920*epsilon) - 133*pi**4/(6220800*epsilon) - 133*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - pi**4/(34560*epsilon**2) + 865/(82944*epsilon**2) - f_3/(288*epsilon**3) - 457/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","11586":"11*f_3**2/(103680*epsilon) + 1889*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 23*pi**4/(3110400*epsilon) - 529/(9953280*epsilon) + pi**6/(19595520*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(51840*epsilon**2) - 89/(933120*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 11/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","11587":"13*f_3**2/(25920*epsilon) - pi**4*f_3/(194400*epsilon) + 1639*f_3/(311040*epsilon) - 673*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 79*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - f_3**2/(3240*epsilon**2) - 79*f_3/(25920*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11588":"25849*f_3/(11197440*epsilon) - f_5/(864*epsilon) - 2017/(1679616*epsilon) - 427*pi**4/(37324800*epsilon) + pi**6/(2177280*epsilon) - 427*f_3/(311040*epsilon**2) + f_5/(3240*epsilon**2) + pi**4/(207360*epsilon**2) + 11779/(11197440*epsilon**2) + f_3/(1728*epsilon**3) - 313/(311040*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 47/(77760*epsilon**4) - 1/(6480*epsilon**5)","11589":"f_3**2/(17280*epsilon) - 11143*f_3/(11197440*epsilon) - 91*f_5/(103680*epsilon) + 245/(6718464*epsilon) + pi**6/(3265920*epsilon) + 253*pi**4/(37324800*epsilon) + 253*f_3/(311040*epsilon**2) + 7*f_5/(25920*epsilon**2) - 13*pi**4/(3110400*epsilon**2) - 67/(933120*epsilon**2) - 13*f_3/(25920*epsilon**3) + 1/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","11590":"7*f_3**2/(17280*epsilon) - 1441*f_3/(3732480*epsilon) - 19*f_5/(34560*epsilon) - 31*pi**4/(7464960*epsilon) + 19591/(89579520*epsilon) + pi**6/(1632960*epsilon) - 31*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","11591":"-f_3**2/(1920*epsilon) + 1007*f_3/(1492992*epsilon) + 49*f_5/(103680*epsilon) - 65351/(89579520*epsilon) + pi**6/(13063680*epsilon) + 113*pi**4/(74649600*epsilon) - 103*f_3/(207360*epsilon**2) - f_5/(1440*epsilon**2) + 1379/(14929920*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - pi**4/(518400*epsilon**3) + 7/(311040*epsilon**3) - f_3/(4320*epsilon**4) + 83/(103680*epsilon**4) - 1/(2160*epsilon**5)","11592":"23*f_3**2/(25920*epsilon) - 5303*f_3/(3732480*epsilon) + f_5/(640*epsilon) - 17*pi**6/(19595520*epsilon) - 953/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11593":"659*f_3/(1244160*epsilon) - f_5/(7680*epsilon) - 36311/(44789760*epsilon) + 79*pi**4/(12441600*epsilon) - 5*f_3/(20736*epsilon**2) - 55837/(268738560*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 6061/(11197440*epsilon**3) + 589/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","11594":"-857*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) - 19*pi**4/(4147200*epsilon) + 3961/(4976640*epsilon) - 19*f_3/(34560*epsilon**2) + 1459/(11197440*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 865/(2985984*epsilon**3) + 169/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","11595":"7*f_3**2/(10368*epsilon) - 7*f_3/(3732480*epsilon) - 23*f_5/(34560*epsilon) - 11453/(11197440*epsilon) + pi**6/(9797760*epsilon) + 23*pi**4/(7464960*epsilon) + 11*f_3/(11520*epsilon**2) - 19*f_5/(25920*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 59/(311040*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11596":"-f_3**2/(960*epsilon) + pi**4*f_3/(77760*epsilon) + 59*f_3/(31104*epsilon) - 17*f_5/(31104*epsilon) - f_7/(1296*epsilon) - pi**6/(653184*epsilon) + pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11597":"-f_3**2/(8640*epsilon) - 377*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + f_5/(38880*epsilon) - 323*f_7/(207360*epsilon) + pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) - f_3**2/(3240*epsilon**2) + f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11598":"-5*f_3**2/(20736*epsilon) + 11627*f_3/(3732480*epsilon) - f_5/(17280*epsilon) - 17117/(11197440*epsilon) - 29*pi**6/(19595520*epsilon) - pi**4/(6220800*epsilon) + 793*f_3/(622080*epsilon**2) - 61*f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 253/(1866240*epsilon**2) - 7*f_3/(2880*epsilon**3) + 19/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","11599":"-35*f_3/(27648*epsilon) + 7*f_5/(13824*epsilon) - 29*pi**4/(4147200*epsilon) + 58453/(44789760*epsilon) - 29*f_3/(34560*epsilon**2) - 75277/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 14053/(11197440*epsilon**3) + 733/(622080*epsilon**4) - 43/(77760*epsilon**5) + 1/(6480*epsilon**6)","11600":"f_3**2/(25920*epsilon) - 4247*f_3/(26873856*epsilon) - f_5/(466560*epsilon) - 7907/(201553920*epsilon) + pi**6/(26127360*epsilon) + 1067*pi**4/(1343692800*epsilon) + 407*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + pi**4/(111974400*epsilon**2) + 7861/(134369280*epsilon**2) - 139*f_3/(933120*epsilon**3) - pi**4/(9331200*epsilon**3) + 1109/(5598720*epsilon**3) + 19*f_3/(77760*epsilon**4) - 581/(933120*epsilon**4) + 13/(38880*epsilon**5)","11601":"17*f_3**2/(17280*epsilon) - 523*f_3/(746496*epsilon) - 149*f_5/(103680*epsilon) - 373*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 16619/(6718464*epsilon) - 79*f_3/(103680*epsilon**2) + 13*f_5/(8640*epsilon**2) - 5467/(3732480*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 3227/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 109/(77760*epsilon**4) - 1/(2592*epsilon**5)","11602":"19*f_3**2/(62208*epsilon) - 6931*f_3/(11197440*epsilon) - 269*f_5/(933120*epsilon) - 11*pi**4/(111974400*epsilon) + pi**6/(58786560*epsilon) + 15889/(44789760*epsilon) + 923*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 1397/(2099520*epsilon**2) - 23*pi**4/(18662400*epsilon**2) - 79*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 5491/(2799360*epsilon**3) + f_3/(3240*epsilon**4) - 53/(38880*epsilon**4) + 7/(19440*epsilon**5)","11603":"-11*f_3**2/(51840*epsilon) + 1751*f_3/(622080*epsilon) + 107*f_5/(77760*epsilon) - 9139/(1866240*epsilon) - pi**6/(9797760*epsilon) + 47*pi**4/(1866240*epsilon) + 47*f_3/(15552*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 4/(3645*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1215*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11604":"7*f_3**2/(3456*epsilon) + 12317*f_3/(622080*epsilon) - 887*f_5/(25920*epsilon) - 19*pi**4/(518400*epsilon) + pi**6/(3265920*epsilon) + 24649/(1866240*epsilon) - 19*f_3/(4320*epsilon**2) - f_5/(8640*epsilon**2) + 1/(405*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11605":"-23*f_3**2/(1440*epsilon) + 87083*f_3/(1866240*epsilon) + 217*f_5/(17280*epsilon) - 160103/(5598720*epsilon) - 2741*pi**4/(18662400*epsilon) - pi**6/(272160*epsilon) - 2741*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 5333/(466560*epsilon**2) + 31*f_3/(4320*epsilon**3) - 47/(12960*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11606":"-47*f_3/(38880*epsilon) - 23*f_5/(11520*epsilon) - pi**4/(103680*epsilon) + 3964249/(201553920*epsilon) - 17*f_3/(6912*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 25859/(67184640*epsilon**2) + 19*f_3/(4320*epsilon**3) - 23903/(2239488*epsilon**3) + 2167/(233280*epsilon**4) - 143/(25920*epsilon**5) + 1/(648*epsilon**6)","11607":"-307*f_3/(41472*epsilon) + 23*f_5/(1920*epsilon) - 2379587/(134369280*epsilon) + 41*pi**4/(2073600*epsilon) + 13*f_3/(2160*epsilon**2) - pi**4/(21600*epsilon**2) + 302839/(22394880*epsilon**2) - f_3/(180*epsilon**3) + 11159/(1866240*epsilon**3) - 317/(31104*epsilon**4) + 121/(12960*epsilon**5) - 1/(270*epsilon**6)","11608":"-23*f_3**2/(1440*epsilon) + 72827*f_3/(1866240*epsilon) + 217*f_5/(17280*epsilon) - 89381/(5598720*epsilon) - 2453*pi**4/(18662400*epsilon) - pi**6/(272160*epsilon) - 2453*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 3227/(466560*epsilon**2) + 31*f_3/(4320*epsilon**3) - 7/(2592*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11609":"-23*f_3**2/(1440*epsilon) + 79523*f_3/(1866240*epsilon) + 217*f_5/(17280*epsilon) - 2597*pi**4/(18662400*epsilon) - 53651/(5598720*epsilon) - pi**6/(272160*epsilon) - 2597*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) + 397/(93312*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 23/(12960*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","11610":"23*f_3**2/(1440*epsilon) - 120917*f_3/(1866240*epsilon) - 49*f_5/(3456*epsilon) + pi**6/(272160*epsilon) + 2363*pi**4/(18662400*epsilon) + 99487/(1492992*epsilon) + 5603*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - 6389/(124416*epsilon**2) - 7*pi**4/(103680*epsilon**2) - 7*f_3/(864*epsilon**3) + pi**4/(64800*epsilon**3) + 3437/(155520*epsilon**3) + f_3/(540*epsilon**4) - 109/(12960*epsilon**4) + 1/(540*epsilon**5)","11611":"23*f_3**2/(1440*epsilon) - 121349*f_3/(1866240*epsilon) - 49*f_5/(3456*epsilon) + pi**6/(272160*epsilon) + 2363*pi**4/(18662400*epsilon) + 592223/(7464960*epsilon) + 5603*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - 7001/(124416*epsilon**2) - 7*pi**4/(103680*epsilon**2) - 7*f_3/(864*epsilon**3) + pi**4/(64800*epsilon**3) + 3653/(155520*epsilon**3) + f_3/(540*epsilon**4) - 109/(12960*epsilon**4) + 1/(540*epsilon**5)","11612":"19*f_3**2/(8640*epsilon) + 116893*f_3/(5598720*epsilon) + 217*f_5/(51840*epsilon) - 6521/(186624*epsilon) - 4681*pi**4/(55987200*epsilon) - pi**6/(1632960*epsilon) - 677*f_3/(93312*epsilon**2) - 7*f_5/(12960*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 50149/(1866240*epsilon**2) + 31*f_3/(12960*epsilon**3) - 4651/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 19/(7776*epsilon**4) - 1/(3240*epsilon**5)","11613":"73*f_3/(124416*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) + 50003/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(259200*epsilon**2) + 289/(559872*epsilon**2) + f_3/(2160*epsilon**3) + 2837/(3732480*epsilon**3) + 611/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","11614":"29*f_3**2/(17280*epsilon) - 3725*f_3/(124416*epsilon) + 127*f_5/(25920*epsilon) - 29*pi**4/(1555200*epsilon) + 19*pi**6/(3265920*epsilon) + 48121/(1866240*epsilon) - 577*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) + pi**4/(345600*epsilon**2) + 703/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 19/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11615":"-11*f_3**2/(12960*epsilon) - 749*f_3/(17280*epsilon) + pi**4*f_3/(32400*epsilon) + 101*f_5/(1620*epsilon) + 323*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11616":"167*f_3/(622080*epsilon) - 53*f_5/(34560*epsilon) - pi**4/(86400*epsilon) + 292321/(268738560*epsilon) - f_3/(720*epsilon**2) - 995/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 113/(466560*epsilon**3) + 2839/(933120*epsilon**4) - 5/(1296*epsilon**5) + 1/(648*epsilon**6)","11617":"9*f_3**2/(40*epsilon) + f_3*f_5/(10*epsilon) - 17*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 91*f_5/(144*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","11618":"5*f_3**2/(9*epsilon) - 17*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 71*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 223*f_5/(432*epsilon) + 3031*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","11619":"-167*f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 19*pi**4/(18662400*epsilon) + 257/(1889568*epsilon) + 19*f_3/(155520*epsilon**2) - 37255/(161243136*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 2669/(2099520*epsilon**3) - 10423/(5598720*epsilon**4) + 25/(23328*epsilon**5) - 1/(3888*epsilon**6)","11620":"439*f_3/(207360*epsilon) - f_5/(17280*epsilon) - 4247/(5598720*epsilon) + pi**4/(138240*epsilon) + f_3/(1152*epsilon**2) - pi**4/(172800*epsilon**2) + 53/(93312*epsilon**2) - f_3/(1440*epsilon**3) - 10183/(2488320*epsilon**3) - 143/(41472*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","11621":"f_3**2/(864*epsilon) + 1741*f_3/(622080*epsilon) + 35*f_5/(5184*epsilon) - 17*pi**6/(3265920*epsilon) - 41377/(14929920*epsilon) - 133*pi**4/(6220800*epsilon) - 133*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - pi**4/(34560*epsilon**2) + 865/(82944*epsilon**2) - f_3/(288*epsilon**3) - 457/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","11622":"-11*f_3**2/(51840*epsilon) + 191*f_3/(69120*epsilon) + 167*f_5/(77760*epsilon) - 6553/(1866240*epsilon) - pi**6/(9797760*epsilon) + 211*pi**4/(9331200*epsilon) + 211*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 29/(46656*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 13/(19440*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11623":"-13*f_3**2/(2880*epsilon) + 1211*f_3/(622080*epsilon) - f_5/(384*epsilon) - 4571/(1866240*epsilon) + 97*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 97*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 457/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11624":"f_3**2/(120*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 5*f_5/(72*epsilon) + 77*f_7/(128*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11625":"f_3**2/(45*epsilon) + pi**4*f_3/(1800*epsilon) + f_3/(18*epsilon) - 23*f_5/(216*epsilon) + 7*f_7/(480*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11626":"47*f_3/(82944*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(12441600*epsilon) + 2962843/(1612431360*epsilon) + 107*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 797/(1049760*epsilon**2) - 7*f_3/(8640*epsilon**3) - 415/(139968*epsilon**3) + 5117/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","11627":"f_3**2/(34560*epsilon) + 773*f_3/(1492992*epsilon) + 161*f_5/(207360*epsilon) - 7*pi**4/(995328*epsilon) - pi**6/(2177280*epsilon) + 16709/(89579520*epsilon) - 35*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 89/(2985984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) - 151/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 67/(34560*epsilon**4) - 7/(4320*epsilon**5)","11628":"29*f_3**2/(11520*epsilon) - 905*f_3/(248832*epsilon) + 7*f_5/(8640*epsilon) - 11*pi**4/(691200*epsilon) - pi**6/(725760*epsilon) + 100747/(14929920*epsilon) - 431*f_3/(207360*epsilon**2) - 7*f_5/(5760*epsilon**2) - pi**4/(76800*epsilon**2) + 16691/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) - 1963/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","11629":"f_3**2/(2880*epsilon) - pi**4*f_3/(43200*epsilon) + 2773*f_3/(414720*epsilon) + f_5/(320*epsilon) - 29957/(3317760*epsilon) + 13*pi**4/(460800*epsilon) - f_3**2/(720*epsilon**2) + 37*f_3/(5760*epsilon**2) - 1921/(414720*epsilon**2) - pi**4/(172800*epsilon**2) - 17*f_3/(2880*epsilon**3) + 9/(1280*epsilon**3) - 11/(5760*epsilon**4)","11630":"-13*f_3**2/(11520*epsilon) + 763*f_3/(1244160*epsilon) - 7*f_5/(3456*epsilon) - 8353/(14929920*epsilon) + 11*pi**4/(1036800*epsilon) + pi**6/(725760*epsilon) + 11*f_3/(8640*epsilon**2) + 7*f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 253/(331776*epsilon**2) - f_3/(864*epsilon**3) + 107/(207360*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 73/(11520*epsilon**4) + 7/(1440*epsilon**5)","11631":"-89*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 577*f_3/(8640*epsilon) - 61*f_5/(1728*epsilon) - 13*f_7/(320*epsilon) - 31*pi**4/(194400*epsilon) + 23*pi**6/(979776*epsilon) + 7*f_3**2/(2160*epsilon**2) - 31*f_3/(1620*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","11632":"37*f_3**2/(5184*epsilon) - 443*f_3/(10368*epsilon) - pi**4*f_3/(259200*epsilon) + 115*f_5/(3456*epsilon) - 67*f_7/(11520*epsilon) - 5*pi**4/(62208*epsilon) + 31*pi**6/(1959552*epsilon) - f_3**2/(4320*epsilon**2) - 155*f_3/(5184*epsilon**2) + 167*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","11633":"11*f_3**2/(3456*epsilon) - 17207*f_3/(622080*epsilon) + 73*f_5/(5184*epsilon) - pi**4/(69120*epsilon) + pi**6/(233280*epsilon) + 7825/(373248*epsilon) - 113*f_3/(20736*epsilon**2) + 31*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11634":"-161*f_3/(51840*epsilon) + 5*f_5/(216*epsilon) - 2303977/(134369280*epsilon) + 107*pi**4/(3110400*epsilon) + 109*f_3/(51840*epsilon**2) - pi**4/(51840*epsilon**2) - 4267/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 6113/(7464960*epsilon**3) - 923/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11635":"-43*f_3**2/(12960*epsilon) - f_3/(40*epsilon) + pi**4*f_3/(64800*epsilon) + 23*f_5/(864*epsilon) - 277*f_7/(17280*epsilon) - 133*pi**4/(1555200*epsilon) + 877/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 371*f_3/(25920*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + 311/(34560*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(288*epsilon**3) - 1/(180*epsilon**4)","11636":"-f_3**2/(1440*epsilon) + 7*f_3*f_5/(120*epsilon) + 1663*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 523*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 101*pi**4/(518400*epsilon) - 25/(3456*epsilon) + 2063*pi**8/(181440000*epsilon) - 91*f_3/(2160*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(21600*epsilon**2) + 37/(6480*epsilon**2) + f_3/(180*epsilon**3) - 1/(540*epsilon**3)","11637":"35*f_3/(3456*epsilon) + 19*f_5/(4320*epsilon) - 21577/(933120*epsilon) + 19*pi**4/(518400*epsilon) + 19*f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) - 691/(311040*epsilon**2) - f_3/(360*epsilon**3) + 43/(6480*epsilon**3) - 1/(432*epsilon**4)","11638":"-61*f_3**2/(12960*epsilon) - 235*f_3/(5184*epsilon) + pi**4*f_3/(25920*epsilon) + 3*f_5/(64*epsilon) - 23*f_7/(2880*epsilon) - 17*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) + f_3**2/(432*epsilon**2) - 661*f_3/(12960*epsilon**2) + 131*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","11639":"-17*f_3/(311040*epsilon) - 20197/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 269/(1119744*epsilon**2) + 1049/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","11640":"649*f_3/(311040*epsilon) + 53*f_5/(25920*epsilon) - 77*pi**4/(3110400*epsilon) - 5897/(3732480*epsilon) - 77*f_3/(25920*epsilon**2) + pi**4/(86400*epsilon**2) + 121/(62208*epsilon**2) + f_3/(720*epsilon**3) - 41/(25920*epsilon**3) + 1/(2160*epsilon**4)","11641":"29*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 11609/(33592320*epsilon) - f_3/(8640*epsilon**2) - 2875/(6718464*epsilon**2) + 47/(93312*epsilon**3) - 1/(2880*epsilon**4) + 1/(9720*epsilon**5)","11642":"47*f_3**2/(1920*epsilon) - 16103*f_3/(207360*epsilon) - 3*f_5/(64*epsilon) + 49*f_7/(640*epsilon) - pi**6/(45360*epsilon) - 13*pi**4/(259200*epsilon) + 211721/(2488320*epsilon) - 13*f_3/(2160*epsilon**2) - 17*f_5/(960*epsilon**2) + pi**4/(17280*epsilon**2) + 13163/(829440*epsilon**2) + f_3/(144*epsilon**3) - 2017/(69120*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 77/(5760*epsilon**4) - 1/(160*epsilon**5)","11643":"-5*f_3**2/(62208*epsilon) + 673*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 733/(22394880*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 179/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11644":"-13*f_3**2/(103680*epsilon) + 209*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 11*pi**4/(44789760*epsilon) - 121/(22394880*epsilon) + pi**6/(9797760*epsilon) - 11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11645":"-5*f_3**2/(62208*epsilon) - 199*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 71/(829440*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 173/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 1/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","11646":"133*f_3**2/(17280*epsilon) + 9181*f_3/(933120*epsilon) + 41*f_5/(8640*epsilon) - 74863/(2799360*epsilon) + pi**6/(933120*epsilon) + 17*pi**4/(207360*epsilon) - 23*f_3/(972*epsilon**2) - f_5/(192*epsilon**2) - 11*pi**4/(77760*epsilon**2) + 973/(23328*epsilon**2) + f_3/(48*epsilon**3) - 25/(1296*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","11647":"-f_3**2/(24*epsilon) + 7*f_3/(36*epsilon) - 13/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","11648":"-133*f_3**2/(17280*epsilon) - 7321*f_3/(933120*epsilon) - 37*f_5/(17280*epsilon) - 43*pi**4/(622080*epsilon) - pi**6/(933120*epsilon) + 51583/(2799360*epsilon) + 7*f_3/(7776*epsilon**2) - f_5/(960*epsilon**2) - 17*pi**4/(388800*epsilon**2) + 521/(58320*epsilon**2) + 47*f_3/(2160*epsilon**3) - 53/(2160*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","11649":"f_3/(5760*epsilon) + 5611/(3732480*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) - 359/(311040*epsilon**2) - 137/(25920*epsilon**3) - 1/(432*epsilon**4) + 1/(180*epsilon**5)","11650":"23*f_3**2/(2880*epsilon) - 19*f_3/(4320*epsilon) + pi**4*f_3/(43200*epsilon) - 2713*f_5/(51840*epsilon) + 107*f_7/(1728*epsilon) - 11*pi**6/(653184*epsilon) + pi**4/(129600*epsilon) + f_3**2/(720*epsilon**2) + f_3/(1080*epsilon**2) - 11*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","11651":"-869*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) - 107849/(67184640*epsilon) - pi**4/(259200*epsilon) - 61*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 90673/(22394880*epsilon**2) + 7*f_3/(1440*epsilon**3) - 1463/(466560*epsilon**3) - 857/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","11652":"f_3**2/(51840*epsilon) - 2915*f_3/(419904*epsilon) - 203*f_5/(233280*epsilon) + pi**6/(9797760*epsilon) + 111311/(403107840*epsilon) + 689*pi**4/(33592320*epsilon) + 689*f_3/(279936*epsilon**2) + 7*f_5/(77760*epsilon**2) - 11647/(4199040*epsilon**2) - 29*pi**4/(6998400*epsilon**2) - 29*f_3/(58320*epsilon**3) + pi**4/(2332800*epsilon**3) + 5839/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 1/(1458*epsilon**4) + 1/(9720*epsilon**5)","11653":"-f_3**2/(1920*epsilon) + 3649*f_3/(3732480*epsilon) - 323*f_5/(103680*epsilon) - 13*pi**4/(829440*epsilon) + pi**6/(1632960*epsilon) + 52855/(13436928*epsilon) - 13*f_3/(6912*epsilon**2) + f_5/(2880*epsilon**2) + 12121/(11197440*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 1081/(466560*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 103/(77760*epsilon**4) - 1/(3240*epsilon**5)","11654":"-3371*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) + 19*pi**4/(6220800*epsilon) + 349087/(89579520*epsilon) + 19*f_3/(51840*epsilon**2) - pi**4/(3110400*epsilon**2) + 777703/(403107840*epsilon**2) - f_3/(25920*epsilon**3) + 541/(1119744*epsilon**3) - 10129/(2799360*epsilon**4) + 43/(19440*epsilon**5) - 1/(1944*epsilon**6)","11655":"19*f_3**2/(720*epsilon) - 137*f_3/(4320*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_5/(1080*epsilon) - 7*f_7/(160*epsilon) + 7799/(414720*epsilon) + 17*pi**4/(86400*epsilon) - f_3**2/(180*epsilon**2) + 17*f_3/(720*epsilon**2) - 527/(34560*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(144*epsilon**3) - 1/(720*epsilon**4)","11656":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) - 581*f_3/(622080*epsilon) - 5*f_5/(3456*epsilon) + 7*f_7/(960*epsilon) - 57821/(7464960*epsilon) + 383*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 67*f_3/(5760*epsilon**2) - 965/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - 5*f_3/(864*epsilon**3) + 121/(17280*epsilon**3) - 7/(4320*epsilon**4)","11657":"-47*f_3**2/(5760*epsilon) + 14027*f_3/(622080*epsilon) + 7*f_5/(1152*epsilon) - 49*f_7/(1920*epsilon) - 627457/(44789760*epsilon) + 17*pi**4/(777600*epsilon) + pi**6/(136080*epsilon) + 17*f_3/(6480*epsilon**2) + 17*f_5/(2880*epsilon**2) - 5509/(933120*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 1679/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","11658":"7*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 271*f_3/(51840*epsilon) - 23*f_5/(2160*epsilon) + 7*f_7/(480*epsilon) - 9469/(933120*epsilon) + 11*pi**4/(172800*epsilon) - f_3**2/(360*epsilon**2) + 11*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1019/(622080*epsilon**2) - f_3/(360*epsilon**3) + 23/(6480*epsilon**3) - 1/(864*epsilon**4)","11659":"-41*f_3**2/(2160*epsilon) - 787*f_3/(466560*epsilon) - 91*f_5/(25920*epsilon) - 47*pi**4/(388800*epsilon) - pi**6/(1632960*epsilon) + 12683/(699840*epsilon) + 151*f_3/(38880*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(194400*epsilon**2) + 727/(58320*epsilon**2) + 47*f_3/(1080*epsilon**3) - 23/(540*epsilon**3) + 7*pi**4/(32400*epsilon**3) - 13*f_3/(270*epsilon**4) + 13/(810*epsilon**4)","11660":"-41*f_3**2/(6480*epsilon) - 26941*f_3/(1399680*epsilon) - 223*f_5/(77760*epsilon) - 167*pi**4/(1166400*epsilon) - pi**6/(4898880*epsilon) + 63047/(2099520*epsilon) + 683*f_3/(23328*epsilon**2) + f_5/(648*epsilon**2) - 143/(4374*epsilon**2) + 17*pi**4/(116640*epsilon**2) - 13*f_3/(648*epsilon**3) - pi**4/(19440*epsilon**3) + 13/(972*epsilon**3) + f_3/(162*epsilon**4) - 1/(486*epsilon**4)","11661":"-47*f_3**2/(17280*epsilon) + 5557*f_3/(933120*epsilon) - 17*f_5/(4320*epsilon) - 13*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 127*f_3/(62208*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","11662":"-13*f_3**2/(1620*epsilon) - pi**4*f_3/(25920*epsilon) + 389*f_3/(5760*epsilon) - 799*f_5/(12960*epsilon) - 101*f_7/(5760*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","11663":"37*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 373*f_3/(5760*epsilon) - 469*f_5/(12960*epsilon) - 79*f_7/(1152*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","11664":"f_3**2/(1280*epsilon) + 8123*f_3/(1866240*epsilon) + 263*f_5/(51840*epsilon) - 49*f_7/(3840*epsilon) - 24841/(3317760*epsilon) + pi**6/(2177280*epsilon) + 341*pi**4/(12441600*epsilon) + 2161*f_3/(622080*epsilon**2) + 7*f_5/(17280*epsilon**2) - 577/(93312*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 17881/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","11665":"5*f_3/(3456*epsilon) - f_5/(30*epsilon) - 19*pi**4/(518400*epsilon) + 151/(5760*epsilon) - 19*f_3/(4320*epsilon**2) + 7/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","11666":"-f_3**2/(11520*epsilon) + 587*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - pi**4/(230400*epsilon) + pi**6/(1088640*epsilon) + 13591/(14929920*epsilon) - 143*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(76800*epsilon**2) + 9419/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) - 1819/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","11667":"-f_3**2/(4320*epsilon) + 6833*f_3/(7464960*epsilon) - 7*f_5/(77760*epsilon) - 43*pi**4/(8957952*epsilon) - pi**6/(4354560*epsilon) + 13187/(67184640*epsilon) - f_3/(13824*epsilon**2) - f_5/(6480*epsilon**2) - 103/(165888*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5/(6912*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 553/(155520*epsilon**4) - 13/(6480*epsilon**5)","11668":"-7*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 1069*f_3/(69120*epsilon) + 73*f_5/(5760*epsilon) + 7*f_7/(960*epsilon) - 151883/(4976640*epsilon) + 143*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 353*f_3/(17280*epsilon**2) - 235/(13824*epsilon**2) - pi**4/(172800*epsilon**2) - 31*f_3/(1440*epsilon**3) + 383/(17280*epsilon**3) - 11/(2880*epsilon**4)","11669":"7*f_3**2/(2880*epsilon) - 9913*f_3/(1866240*epsilon) + 47*f_5/(12960*epsilon) - pi**6/(1451520*epsilon) - pi**4/(12441600*epsilon) + 14791/(3317760*epsilon) + 109*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 721/(933120*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11833/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","11670":"41*f_3**2/(4320*epsilon) - 359*f_3/(13824*epsilon) - pi**4*f_3/(21600*epsilon) - 25*f_5/(3456*epsilon) + 7*f_7/(960*epsilon) + 317/(36864*epsilon) + 77*pi**4/(691200*epsilon) - f_3**2/(360*epsilon**2) + 77*f_3/(5760*epsilon**2) - 149/(17280*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + 37/(6912*epsilon**3) - 1/(720*epsilon**4)","11671":"f_3**2/(768*epsilon) - 7009*f_3/(1244160*epsilon) + 233*f_5/(34560*epsilon) - 13*pi**4/(691200*epsilon) + pi**6/(1088640*epsilon) + 11927/(2985984*epsilon) - 503*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(76800*epsilon**2) + 2791/(497664*epsilon**2) - 11*f_3/(8640*epsilon**3) - 2251/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","11672":"-f_3**2/(810*epsilon) - 293*f_3/(51840*epsilon) - pi**4*f_3/(129600*epsilon) + 73*f_5/(6480*epsilon) + f_7/(72*epsilon) - 7369/(466560*epsilon) - pi**6/(489888*epsilon) + pi**4/(129600*epsilon) - f_3**2/(2160*epsilon**2) - 97*f_3/(8640*epsilon**2) + 101*f_5/(2592*epsilon**2) - 7831/(311040*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(360*epsilon**3) - 7*f_5/(108*epsilon**3) + 19/(432*epsilon**3) - 13/(1080*epsilon**4)","11673":"19*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1141*f_3/(51840*epsilon) - 53*f_5/(1620*epsilon) - f_7/(72*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","11674":"-f_3**2/(180*epsilon) - 16333*f_3/(1866240*epsilon) - 17*f_5/(405*epsilon) + 49*f_7/(1280*epsilon) + 5*pi**4/(82944*epsilon) + pi**6/(155520*epsilon) + 261329/(22394880*epsilon) + 7*f_3/(3456*epsilon**2) + 11*f_5/(2160*epsilon**2) - 563/(116640*epsilon**2) - 43*pi**4/(1555200*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 133/(34560*epsilon**3) + f_3/(1080*epsilon**4) - 13/(6480*epsilon**4) + 1/(2160*epsilon**5)","11675":"71*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 331*f_3/(25920*epsilon) + 13*f_5/(1728*epsilon) - 19*f_7/(432*epsilon) - 137*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 137*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","11676":"43*f_3**2/(12960*epsilon) - 199*f_3/(5760*epsilon) - pi**4*f_3/(64800*epsilon) + 197*f_5/(8640*epsilon) + 359*f_7/(8640*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11677":"-41*f_3**2/(2160*epsilon) - 787*f_3/(466560*epsilon) - 91*f_5/(25920*epsilon) - 47*pi**4/(388800*epsilon) - pi**6/(1632960*epsilon) + 12683/(699840*epsilon) + 151*f_3/(38880*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(194400*epsilon**2) + 727/(58320*epsilon**2) + 47*f_3/(1080*epsilon**3) - 23/(540*epsilon**3) + 7*pi**4/(32400*epsilon**3) - 13*f_3/(270*epsilon**4) + 13/(810*epsilon**4)","11678":"41*f_3**2/(2160*epsilon) + 217*f_3/(466560*epsilon) + 151*f_5/(25920*epsilon) - 18923/(699840*epsilon) + pi**6/(1632960*epsilon) + 19*pi**4/(129600*epsilon) - 287*f_3/(7776*epsilon**2) - f_5/(216*epsilon**2) - 11*pi**4/(38880*epsilon**2) + 89/(1458*epsilon**2) + f_3/(24*epsilon**3) - 11/(324*epsilon**3) + pi**4/(6480*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","11679":"-f_3**2/(24*epsilon) + 7*f_3/(36*epsilon) - 13/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","11680":"-f_3**2/(24*epsilon) + 7*f_3/(36*epsilon) - 13/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","11681":"5*f_3**2/(72*epsilon) - 1517*f_3/(6480*epsilon) - 3*f_5/(40*epsilon) - 11*pi**4/(25920*epsilon) + 2239/(9720*epsilon) - f_3**2/(18*epsilon**2) + 7*f_3/(72*epsilon**2) - 83/(648*epsilon**2) + pi**4/(2160*epsilon**2) - f_3/(18*epsilon**3) + 1/(54*epsilon**3)","11682":"-f_3**2/(160*epsilon) + 161*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(414720*epsilon) + 2221/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + 11/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","11683":"-133*f_3**2/(12960*epsilon) - 311*f_3/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 17*f_5/(5184*epsilon) + 227*f_7/(5760*epsilon) - 367/(17280*epsilon) - 13*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(2160*epsilon**2) - 131*f_3/(2592*epsilon**2) + 155*f_5/(2592*epsilon**2) - 203/(25920*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","11684":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) - 371*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 13*f_5/(2880*epsilon) - 49*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 97*pi**4/(518400*epsilon) + 367/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 299*f_3/(8640*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - pi**4/(86400*epsilon**2) + 203/(25920*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","11685":"211*f_3/(933120*epsilon) + f_5/(23040*epsilon) - 107231/(201553920*epsilon) - 121*pi**4/(37324800*epsilon) + 7*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 34613/(89579520*epsilon**2) + f_3/(51840*epsilon**3) + 3317/(11197440*epsilon**3) - 265/(373248*epsilon**4) + 41/(77760*epsilon**5) - 1/(6480*epsilon**6)","11686":"-1649*f_3/(103680*epsilon) - 563*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) + 7*pi**4/(207360*epsilon) + 243379/(26873856*epsilon) + 7*f_3/(1728*epsilon**2) - pi**4/(57600*epsilon**2) + 871/(2239488*epsilon**2) - f_3/(480*epsilon**3) + 14675/(1492992*epsilon**3) - 4667/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11687":"-61*f_3**2/(12960*epsilon) - 55*f_3/(1728*epsilon) - pi**4*f_3/(129600*epsilon) + 41*f_5/(5184*epsilon) + 359*f_7/(17280*epsilon) - 367/(17280*epsilon) - 13*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(2160*epsilon**2) - 131*f_3/(2592*epsilon**2) + 155*f_5/(2592*epsilon**2) - 203/(25920*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","11688":"77*f_3**2/(1440*epsilon) - f_3*f_5/(240*epsilon) - 1831*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 659*f_5/(8640*epsilon) - 931*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 97*pi**4/(518400*epsilon) + 367/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 299*f_3/(8640*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - pi**4/(86400*epsilon**2) + 203/(25920*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","11689":"-7*f_3**2/(4320*epsilon) + 773*f_3/(186624*epsilon) - 97*f_5/(25920*epsilon) - 31*pi**6/(6531840*epsilon) - 11*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 163*f_3/(62208*epsilon**2) - f_5/(270*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","11690":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1573*f_3/(51840*epsilon) - 61*f_5/(3240*epsilon) - 13*f_7/(432*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","11691":"f_3**2/(6480*epsilon) - 73*f_3/(10368*epsilon) - pi**4*f_3/(129600*epsilon) + 193*f_5/(6480*epsilon) + 359*f_7/(17280*epsilon) - 15469/(466560*epsilon) - pi**6/(489888*epsilon) + pi**4/(129600*epsilon) - f_3**2/(2160*epsilon**2) - 97*f_3/(8640*epsilon**2) + 101*f_5/(2592*epsilon**2) - 1739/(62208*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(360*epsilon**3) - 7*f_5/(108*epsilon**3) + 19/(432*epsilon**3) - 13/(1080*epsilon**4)","11692":"f_3**2/(16*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 8323*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","11693":"19*f_3**2/(8640*epsilon) + 117109*f_3/(5598720*epsilon) + 217*f_5/(51840*epsilon) - 76499/(1866240*epsilon) - 4681*pi**4/(55987200*epsilon) - pi**6/(1632960*epsilon) - 677*f_3/(93312*epsilon**2) - 7*f_5/(12960*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 53137/(1866240*epsilon**2) + 31*f_3/(12960*epsilon**3) - 4759/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 19/(7776*epsilon**4) - 1/(3240*epsilon**5)","11694":"-19*f_3**2/(8640*epsilon) - 110407*f_3/(5598720*epsilon) - 203*f_5/(51840*epsilon) + pi**6/(1632960*epsilon) + 85447/(16796160*epsilon) + 3907*pi**4/(55987200*epsilon) + 3907*f_3/(466560*epsilon**2) + 7*f_5/(12960*epsilon**2) - 623/(279936*epsilon**2) - 29*pi**4/(1555200*epsilon**2) - 29*f_3/(12960*epsilon**3) + pi**4/(388800*epsilon**3) + 5/(7776*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","11695":"23*f_3**2/(12960*epsilon) - 299*f_3/(17280*epsilon) - pi**4*f_3/(129600*epsilon) + f_5/(40*epsilon) + 359*f_7/(17280*epsilon) - 23*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) - f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 23*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","11696":"17*f_3**2/(240*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 2611*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","11697":"73*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 2117*f_3/(51840*epsilon) - 799*f_5/(25920*epsilon) - 61*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 241*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11698":"49*f_3**2/(6480*epsilon) - 833*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 145*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","11699":"f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 617*f_3/(51840*epsilon) + 109*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11700":"11*f_3**2/(17280*epsilon) + 2743*f_3/(622080*epsilon) - 7*f_5/(12960*epsilon) - 19*pi**4/(622080*epsilon) + pi**6/(3265920*epsilon) + 4151/(1866240*epsilon) - 19*f_3/(5184*epsilon**2) - f_5/(8640*epsilon**2) + 23/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11701":"71*f_3**2/(19440*epsilon) - pi**4*f_3/(77760*epsilon) + 19*f_3/(1920*epsilon) - 241*f_5/(9720*epsilon) - 19*f_7/(2592*epsilon) - 131*pi**4/(4665600*epsilon) + pi**6/(91854*epsilon) - f_3**2/(1296*epsilon**2) - 131*f_3/(38880*epsilon**2) + 2*f_5/(243*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11702":"61*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 13*f_3/(640*epsilon) - 11*f_5/(2880*epsilon) - 61*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 121*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11703":"-163*f_3/(77760*epsilon) - f_5/(25920*epsilon) + 23*pi**4/(1555200*epsilon) + 4247/(622080*epsilon) + 23*f_3/(12960*epsilon**2) - pi**4/(259200*epsilon**2) + 7/(19440*epsilon**2) - f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) + 1/(2160*epsilon**4)","11704":"13*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 427*f_5/(2592*epsilon) + 553*f_7/(2304*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","11705":"41*f_3/(17280*epsilon) - 11*f_5/(480*epsilon) - 19*pi**4/(518400*epsilon) + 931/(51840*epsilon) - 19*f_3/(4320*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","11706":"5*f_3**2/(10368*epsilon) - 2279*f_3/(3732480*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 10733/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 319/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11707":"13*f_3**2/(7776*epsilon) - 1861*f_3/(77760*epsilon) - pi**4*f_3/(388800*epsilon) + 25*f_5/(1728*epsilon) + 359*f_7/(51840*epsilon) - 29*pi**6/(2939328*epsilon) + 37*pi**4/(583200*epsilon) - f_3**2/(6480*epsilon**2) + 37*f_3/(4860*epsilon**2) - 29*f_5/(3888*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11708":"f_3**2/(11520*epsilon) + 2453*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) - 2809/(368640*epsilon) + pi**6/(2177280*epsilon) + 233*pi**4/(12441600*epsilon) + 1513*f_3/(622080*epsilon**2) + 7*f_5/(17280*epsilon**2) - 6499/(933120*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 19177/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","11709":"f_3**2/(960*epsilon) + 1697*f_3/(1866240*epsilon) - 13*f_5/(12960*epsilon) - 7153/(3317760*epsilon) - pi**6/(1451520*epsilon) + 179*pi**4/(12441600*epsilon) + 1189*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 1373/(466560*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 13129/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","11710":"f_3**2/(1728*epsilon) - pi**4*f_3/(43200*epsilon) + 551*f_3/(138240*epsilon) - 11*f_5/(2880*epsilon) + 7*f_7/(1920*epsilon) - 9667/(1990656*epsilon) + 13*pi**4/(460800*epsilon) - f_3**2/(720*epsilon**2) + 37*f_3/(5760*epsilon**2) - 1633/(414720*epsilon**2) - pi**4/(172800*epsilon**2) - 17*f_3/(2880*epsilon**3) + 9/(1280*epsilon**3) - 11/(5760*epsilon**4)","11711":"11*f_3**2/(2880*epsilon) - 13801*f_3/(1866240*epsilon) + 17*f_5/(12960*epsilon) - pi**6/(1451520*epsilon) - pi**4/(12441600*epsilon) + 21319/(3317760*epsilon) + 109*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 101/(186624*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11833/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","11712":"-f_3**2/(5760*epsilon) - 433*f_3/(3732480*epsilon) + f_5/(38880*epsilon) - 301*pi**4/(223948800*epsilon) + pi**6/(8709120*epsilon) + 61877/(67184640*epsilon) - 173*f_3/(414720*epsilon**2) + f_5/(12960*epsilon**2) - 109*pi**4/(37324800*epsilon**2) + 7637/(7464960*epsilon**2) + 31*f_3/(19440*epsilon**3) - 479/(138240*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 427/(155520*epsilon**4) - 19/(25920*epsilon**5)","11713":"-13*f_3**2/(25920*epsilon) - 1097*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 371*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11714":"53*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 143*f_3/(31104*epsilon) - 71*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 5*pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11715":"f_3**2/(69120*epsilon) + 1153*f_3/(7464960*epsilon) - 47*f_5/(207360*epsilon) - 20029/(44789760*epsilon) - pi**6/(6531840*epsilon) + 7*pi**4/(2488320*epsilon) + 7*f_3/(248832*epsilon**2) - f_5/(11520*epsilon**2) - 3053/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 169/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","11716":"-13*f_3**2/(2880*epsilon) + pi**4*f_3/(77760*epsilon) + 223*f_3/(155520*epsilon) + 265*f_5/(31104*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(217728*epsilon) + pi**4/(62208*epsilon) + f_3**2/(1296*epsilon**2) + 5*f_3/(2592*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11717":"-f_3**2/(25920*epsilon) + 691*f_3/(1244160*epsilon) - 41*f_5/(51840*epsilon) - 1583/(2985984*epsilon) + pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 415/(1119744*epsilon**2) + f_3/(2880*epsilon**3) + 3451/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","11718":"-11*f_3**2/(34560*epsilon) + 24263*f_3/(3732480*epsilon) - 281*f_5/(103680*epsilon) - 51857/(11197440*epsilon) - 13*pi**6/(6531840*epsilon) + 59*pi**4/(6220800*epsilon) + 1513*f_3/(622080*epsilon**2) - f_5/(640*epsilon**2) - 2593/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(25920*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","11719":"23*f_3**2/(103680*epsilon) + 1151*f_3/(3732480*epsilon) + 229*f_5/(103680*epsilon) - 34487/(11197440*epsilon) - 29*pi**4/(6220800*epsilon) + pi**6/(19595520*epsilon) + 457*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 1423/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(8640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","11720":"-19*f_3**2/(20736*epsilon) - 2177*f_3/(3732480*epsilon) + f_5/(540*epsilon) - 117227/(268738560*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 10277/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 6871/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","11721":"-19*f_3**2/(20736*epsilon) + 487*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 41071/(53747712*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(6220800*epsilon) - 859*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 9989/(7464960*epsilon**2) + f_3/(320*epsilon**3) - 6871/(1866240*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 173/(77760*epsilon**4) - 7/(12960*epsilon**5)","11722":"139*f_3**2/(360*epsilon) - 17*f_3*f_5/(20*epsilon) - 98*f_3/(135*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 5*f_5/(72*epsilon) + 8687*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11723":"-31*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 695*f_5/(432*epsilon) - 11053*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11724":"-f_3**2/(864*epsilon) - 29*f_3/(10368*epsilon) - 73*f_5/(6480*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(1036800*epsilon) + 1127617/(67184640*epsilon) - f_3/(1080*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(86400*epsilon**2) + 31327/(22394880*epsilon**2) + f_3/(120*epsilon**3) - 5837/(466560*epsilon**3) + 871/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","11725":"1187*f_3/(622080*epsilon) + f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 782551/(134369280*epsilon) + 7*f_3/(17280*epsilon**2) - 8651/(7464960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 34829/(7464960*epsilon**3) + 3991/(622080*epsilon**4) - 211/(51840*epsilon**5) + 1/(864*epsilon**6)","11726":"-79*f_3**2/(540*epsilon) - 5693*f_3/(12960*epsilon) + pi**4*f_3/(1350*epsilon) + 2299*f_5/(2592*epsilon) + 239*f_7/(5760*epsilon) - 89*pi**6/(163296*epsilon) + 289*pi**4/(129600*epsilon) + 2*f_3**2/(45*epsilon**2) + 289*f_3/(1080*epsilon**2) - 89*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","11727":"-13*f_3**2/(20*epsilon) + 39*f_3*f_5/(40*epsilon) + 41*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) - 4*f_5/(9*epsilon) - 2009*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","11728":"-f_3**2/(36*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 427*f_5/(432*epsilon) + 8351*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","11729":"61*f_3/(23040*epsilon) + f_5/(5184*epsilon) - 933677/(134369280*epsilon) - 17*pi**4/(6220800*epsilon) - 17*f_3/(51840*epsilon**2) - 1873/(559872*epsilon**2) + 27227/(7464960*epsilon**3) + 1811/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","11730":"347*f_3/(19440*epsilon) - 287*f_5/(17280*epsilon) - 30761/(22394880*epsilon) - pi**4/(77760*epsilon) - 199*f_3/(6480*epsilon**2) + 19*pi**4/(518400*epsilon**2) + 15739/(497664*epsilon**2) + 79*f_3/(4320*epsilon**3) - 4537/(207360*epsilon**3) - 79/(17280*epsilon**4) + 47/(4320*epsilon**5) - 1/(270*epsilon**6)","11731":"-19*f_3**2/(480*epsilon) - 1679*f_3/(8640*epsilon) + 137*f_5/(576*epsilon) - pi**6/(12096*epsilon) + 13*pi**4/(34560*epsilon) + 7369/(82944*epsilon) + 427*f_3/(2880*epsilon**2) - f_5/(48*epsilon**2) - 43373/(276480*epsilon**2) - f_3/(16*epsilon**3) + 595/(9216*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","11732":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(216*epsilon) - 43*f_5/(648*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","11733":"19*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 67*f_5/(648*epsilon) - 427*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","11734":"-157*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 42323*f_3/(25920*epsilon) - 6787*f_5/(12960*epsilon) - 737*f_7/(576*epsilon) - 5*pi**6/(163296*epsilon) - 19*pi**4/(259200*epsilon) + f_3**2/(9*epsilon**2) - 917*f_3/(1080*epsilon**2) + 95*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","11735":"5*f_3**2/(5184*epsilon) - 287*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) - 215*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(12960*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11736":"-35393/(40310784*epsilon) - 66653/(100776960*epsilon**2) + 223007/(134369280*epsilon**3) - 4153/(3732480*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","11737":"-458749/(806215680*epsilon) - 86623/(201553920*epsilon**2) + 171599/(134369280*epsilon**3) - 773/(746496*epsilon**4) + 353/(933120*epsilon**5) - 1/(15552*epsilon**6)","11738":"53*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 143*f_3/(31104*epsilon) - 71*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 5*pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","11739":"-61*f_3**2/(51840*epsilon) - pi**4*f_3/(259200*epsilon) + 43*f_3/(25920*epsilon) + 217*f_5/(34560*epsilon) - 107*f_7/(10368*epsilon) - pi**4/(86400*epsilon) + 19*pi**6/(3919104*epsilon) - f_3**2/(4320*epsilon**2) - f_3/(720*epsilon**2) + 19*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(432*epsilon**3)","11740":"-13*f_3**2/(25920*epsilon) - 1097*f_3/(311040*epsilon) + pi**4*f_3/(388800*epsilon) - 371*f_5/(155520*epsilon) + 67*f_7/(17280*epsilon) - 79*pi**4/(3110400*epsilon) + 13*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 79*f_3/(25920*epsilon**2) + 13*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11741":"f_3**2/(5184*epsilon) + 3049*f_3/(3732480*epsilon) + f_5/(8640*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 721/(2239488*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 391/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11742":"-f_3**2/(1920*epsilon) + 5513*f_3/(3732480*epsilon) + 121*f_5/(103680*epsilon) - 57167/(16796160*epsilon) + 67*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) + 67*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 5413/(3732480*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - 89/(233280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 173/(77760*epsilon**4) - 1/(810*epsilon**5)","11743":"34843/(268738560*epsilon) + 55333/(134369280*epsilon**2) - 19807/(44789760*epsilon**3) - 223/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","11744":"3151*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 6401539/(14511882240*epsilon) - 11*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) - 685799/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 16673/(100776960*epsilon**3) + 10697/(16796160*epsilon**4) - 131/(349920*epsilon**5) + 1/(11664*epsilon**6)","11745":"-31*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 37*pi**4/(37324800*epsilon) + 60109/(268738560*epsilon) - 37*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 77401/(134369280*epsilon**2) + f_3/(25920*epsilon**3) - 18511/(44789760*epsilon**3) - 239/(414720*epsilon**4) + 191/(311040*epsilon**5) - 1/(5184*epsilon**6)","11746":"-569*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(4147200*epsilon) + 164383/(322486272*epsilon) + 47*f_3/(103680*epsilon**2) - 12739/(14929920*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 4051/(3732480*epsilon**3) - 103/(103680*epsilon**4) + 1/(1728*epsilon**5) - 1/(6480*epsilon**6)","11747":"17*f_3/(69120*epsilon) - 11/(73728*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 919/(3732480*epsilon**2) - 221/(124416*epsilon**3) + 65/(15552*epsilon**4) - 53/(12960*epsilon**5) + 1/(648*epsilon**6)","11748":"31*f_3/(311040*epsilon) + f_5/(2880*epsilon) - 73091/(89579520*epsilon) + pi**4/(259200*epsilon) - 11*f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) + 24773/(89579520*epsilon**2) - f_3/(8640*epsilon**3) + 349/(746496*epsilon**3) + 71/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","11749":"169*f_3/(1244160*epsilon) + f_5/(34560*epsilon) - 40961/(268738560*epsilon) + 31*pi**4/(37324800*epsilon) + 31*f_3/(311040*epsilon**2) - 4019/(22394880*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 157/(7464960*epsilon**3) - 269/(622080*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","11750":"-f_3/(6912*epsilon) - pi**4/(345600*epsilon) - 1237/(4478976*epsilon) - f_3/(2880*epsilon**2) - 17/(622080*epsilon**2) + 131/(155520*epsilon**3) + 7/(12960*epsilon**4) - 1/(1080*epsilon**5)","11751":"f_3**2/(5184*epsilon) + 3049*f_3/(3732480*epsilon) + f_5/(8640*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 721/(2239488*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 391/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11752":"-7*f_3/(51840*epsilon) + f_5/(7680*epsilon) - pi**4/(388800*epsilon) + 9733/(59719680*epsilon) - f_3/(3240*epsilon**2) + 7379/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 277/(3732480*epsilon**3) - 31/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","11753":"871*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 60241/(16796160*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 90719/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 64301/(22394880*epsilon**3) + 961/(622080*epsilon**4) - 637/(155520*epsilon**5) + 5/(2592*epsilon**6)","11754":"-71*f_3**2/(8640*epsilon) - 19721*f_3/(1866240*epsilon) + 629*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) - 27781/(5598720*epsilon) + 43*pi**4/(6220800*epsilon) + 43*f_3/(51840*epsilon**2) - f_5/(160*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","11755":"439*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 7*pi**4/(1244160*epsilon) - 5867/(33592320*epsilon) - 7*f_3/(10368*epsilon**2) - 7711/(13436928*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 46157/(22394880*epsilon**3) + 961/(622080*epsilon**4) - 637/(155520*epsilon**5) + 5/(2592*epsilon**6)","11756":"11*f_3**2/(1728*epsilon) + 54583*f_3/(1866240*epsilon) - 571*f_5/(17280*epsilon) - 27781/(5598720*epsilon) - 49*pi**4/(1244160*epsilon) + pi**6/(816480*epsilon) - 49*f_3/(10368*epsilon**2) + f_5/(1440*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","11757":"407*f_3/(69120*epsilon) + 23*f_5/(11520*epsilon) - 595267/(134369280*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 41419/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 4547/(1119744*epsilon**3) + 301/(51840*epsilon**4) - 121/(38880*epsilon**5) + 1/(1296*epsilon**6)","11758":"19*f_3**2/(5760*epsilon) - 4693*f_3/(746496*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 11*pi**4/(12441600*epsilon) + 947/(186624*epsilon) - 907*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(3110400*epsilon**2) + 32551/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 581/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","11759":"-f_3**2/(576*epsilon) + 2071*f_3/(124416*epsilon) - 83*f_5/(3456*epsilon) + pi**4/(248832*epsilon) + 4303/(1866240*epsilon) + pi**6/(272160*epsilon) + 5*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 187/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11760":"3*f_3**2/(5*epsilon) - 3*f_3*f_5/(20*epsilon) + 39*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 41*f_5/(36*epsilon) - 5831*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","11761":"-49*f_3/(103680*epsilon) - 7*f_5/(8640*epsilon) + 19*pi**4/(3110400*epsilon) + 50867/(67184640*epsilon) + 19*f_3/(25920*epsilon**2) - 18839/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 197/(93312*epsilon**3) + 257/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","11762":"f_3**2/(864*epsilon) + 2287*f_3/(622080*epsilon) + 7*f_5/(25920*epsilon) - 17*pi**6/(3265920*epsilon) + 779/(11197440*epsilon) + 29*pi**4/(6220800*epsilon) + 29*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 13537/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 91/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(540*epsilon**5)","11763":"-127*f_3**2/(360*epsilon) - 25*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 205*f_5/(216*epsilon) + 77*f_7/(180*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11764":"13*f_3/(207360*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(8294400*epsilon) - 65/(5971968*epsilon) + 29*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 25807/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 403/(22394880*epsilon**3) - 961/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","11765":"53*f_3**2/(25920*epsilon) - 2537*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) + 47*f_5/(77760*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","11766":"101*f_3/(138240*epsilon) + 7*f_5/(69120*epsilon) + pi**4/(1244160*epsilon) + 41173/(53747712*epsilon) + 13*f_3/(41472*epsilon**2) - 17299/(26873856*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(8640*epsilon**3) + 391/(5598720*epsilon**3) + 539/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","11767":"-13*f_3**2/(69120*epsilon) - 467*f_3/(7464960*epsilon) - 7*f_5/(34560*epsilon) - 803/(22394880*epsilon) + pi**6/(4354560*epsilon) + 29*pi**4/(12441600*epsilon) - 37*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3197/(4976640*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 13*f_3/(17280*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(829440*epsilon**3) - f_3/(2160*epsilon**4) + 119/(103680*epsilon**4) - 11/(17280*epsilon**5)","11768":"f_3**2/(34560*epsilon) + 1157*f_3/(7464960*epsilon) + 49*f_5/(207360*epsilon) - pi**6/(2177280*epsilon) - 257*pi**4/(74649600*epsilon) + 8747/(22394880*epsilon) - 257*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 2059/(4976640*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 67/(103680*epsilon**3) - f_3/(4320*epsilon**4) + 97/(103680*epsilon**4) - 7/(4320*epsilon**5)","11769":"f_3**2/(5184*epsilon) + 2401*f_3/(3732480*epsilon) + f_5/(8640*epsilon) - 17*pi**6/(19595520*epsilon) - 3757/(11197440*epsilon) + 83*pi**4/(37324800*epsilon) + 83*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11770":"31*f_3/(34560*epsilon) - f_5/(1280*epsilon) - 14807/(4976640*epsilon) + pi**4/(46080*epsilon) + f_3/(384*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 2381/(1658880*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(6912*epsilon**3) - 139/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","11771":"79*f_3**2/(4320*epsilon) - 3871*f_3/(25920*epsilon) - pi**4*f_3/(43200*epsilon) + 377*f_5/(5184*epsilon) + 359*f_7/(5760*epsilon) - pi**6/(46656*epsilon) + 29*pi**4/(259200*epsilon) - f_3**2/(720*epsilon**2) + 29*f_3/(2160*epsilon**2) - 7*f_5/(432*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","11772":"-191*f_3/(207360*epsilon) - 469*f_5/(34560*epsilon) + 41*pi**4/(2073600*epsilon) + 2291413/(268738560*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(38400*epsilon**2) + 214031/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 6163/(1866240*epsilon**3) - 2089/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","11773":"-43*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 73*f_3/(540*epsilon) + f_5/(9*epsilon) - 49*f_7/(240*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","11774":"-653*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) + 3271/(5598720*epsilon) + 13*pi**4/(1244160*epsilon) + 197*f_3/(51840*epsilon**2) - 190271/(134369280*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) - 5663/(22394880*epsilon**3) + 1259/(622080*epsilon**4) - 233/(155520*epsilon**5) + 1/(2592*epsilon**6)","11775":"439*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 7*pi**4/(1244160*epsilon) - 5867/(33592320*epsilon) - 7*f_3/(10368*epsilon**2) - 7711/(13436928*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 46157/(22394880*epsilon**3) + 961/(622080*epsilon**4) - 637/(155520*epsilon**5) + 5/(2592*epsilon**6)","11776":"-271*f_3/(41472*epsilon) + 7*f_5/(17280*epsilon) + 19*pi**4/(3110400*epsilon) + 29191/(5598720*epsilon) + 83*f_3/(12960*epsilon**2) - 634151/(134369280*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 7297/(22394880*epsilon**3) + 1259/(622080*epsilon**4) - 233/(155520*epsilon**5) + 1/(2592*epsilon**6)","11777":"871*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 60241/(16796160*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - 90719/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 64301/(22394880*epsilon**3) + 961/(622080*epsilon**4) - 637/(155520*epsilon**5) + 5/(2592*epsilon**6)","11778":"77*f_3/(1728*epsilon) + 7*f_5/(180*epsilon) - 37379/(829440*epsilon) - 13*pi**4/(172800*epsilon) - 13*f_3/(1440*epsilon**2) - 103/(55296*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 419/(23040*epsilon**3) + 13/(480*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","11779":"49*f_3/(34560*epsilon) + f_5/(240*epsilon) - 23*pi**4/(345600*epsilon) - 37/(41472*epsilon) - 23*f_3/(2880*epsilon**2) + 31/(69120*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 23/(23040*epsilon**3) + 7/(1920*epsilon**4) - 19/(480*epsilon**5) + 1/(24*epsilon**6)","11780":"-17*f_3**2/(432*epsilon) - 221*f_3/(1296*epsilon) + pi**4*f_3/(2160*epsilon) + 76*f_5/(405*epsilon) + 23*f_7/(1440*epsilon) - 17*pi**6/(163296*epsilon) - pi**4/(10368*epsilon) + 2213/(20736*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(432*epsilon**2) - 17*f_5/(216*epsilon**2) - 11*pi**4/(43200*epsilon**2) + 7/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - 11*f_3/(360*epsilon**3) + f_5/(18*epsilon**3) - 17/(720*epsilon**3) + 1/(120*epsilon**4)","11781":"467*f_3/(207360*epsilon) - 7*f_5/(51840*epsilon) - 101*pi**4/(18662400*epsilon) - 2413/(8398080*epsilon) - 257*f_3/(155520*epsilon**2) - 36487/(403107840*epsilon**2) + pi**4/(311040*epsilon**2) + f_3/(2592*epsilon**3) + 69923/(67184640*epsilon**3) - 2311/(1866240*epsilon**4) + 293/(466560*epsilon**5) - 1/(7776*epsilon**6)","11782":"f_3**2/(4320*epsilon) - 103*f_3/(23040*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(82944*epsilon) + 84643/(22394880*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 21221/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 13/(10240*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","11783":"809*f_3/(207360*epsilon) - 7*f_5/(51840*epsilon) - 44219/(16796160*epsilon) - 37*pi**4/(9331200*epsilon) - 49*f_3/(19440*epsilon**2) + pi**4/(311040*epsilon**2) + 485153/(403107840*epsilon**2) + f_3/(2592*epsilon**3) + 56963/(67184640*epsilon**3) - 2311/(1866240*epsilon**4) + 293/(466560*epsilon**5) - 1/(7776*epsilon**6)","11784":"f_3**2/(720*epsilon) - 3*f_3/(80*epsilon) + 89*f_5/(3456*epsilon) - pi**6/(54432*epsilon) - 1207/(82944*epsilon) + pi**4/(5760*epsilon) + f_3/(192*epsilon**2) - f_5/(72*epsilon**2) - 2431/(276480*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) + 109/(11520*epsilon**3) + 1/(384*epsilon**4) - 1/(48*epsilon**5) + 1/(60*epsilon**6)","11785":"-f_3**2/(1440*epsilon) - 569*f_3/(34560*epsilon) - 79*f_5/(2160*epsilon) + 13*pi**4/(345600*epsilon) + pi**6/(108864*epsilon) + 3253/(138240*epsilon) - f_3/(320*epsilon**2) + f_5/(144*epsilon**2) - 1523/(138240*epsilon**2) + 1/(4608*epsilon**3) + 13/(1920*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","11786":"f_3**2/(144*epsilon) + 25*f_3/(768*epsilon) + 481*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 10673/(207360*epsilon) + pi**4/(23040*epsilon) + pi**6/(54432*epsilon) - 7*f_3/(960*epsilon**2) + f_5/(72*epsilon**2) - 7*pi**4/(28800*epsilon**2) + 5053/(276480*epsilon**2) - f_3/(120*epsilon**3) + 281/(15360*epsilon**3) - 11/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","11787":"-1477*f_3/(34560*epsilon) + 79*f_5/(2880*epsilon) - 19*pi**4/(345600*epsilon) + 32153/(1244160*epsilon) + 7*f_3/(960*epsilon**2) - 299/(23040*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 19/(8640*epsilon**3) - 3/(320*epsilon**4) + 1/(72*epsilon**5) - 1/(180*epsilon**6)","11788":"13*f_3**2/(1440*epsilon) + 17*f_3/(192*epsilon) + 11*f_5/(270*epsilon) - 82313/(829440*epsilon) - 13*pi**4/(57600*epsilon) - pi**6/(108864*epsilon) - 197*f_3/(1728*epsilon**2) - 13*f_5/(360*epsilon**2) + 29*pi**4/(86400*epsilon**2) + 10213/(103680*epsilon**2) + 29*f_3/(720*epsilon**3) - 49/(1080*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(120*epsilon**5)","11789":"-113*f_3**2/(17280*epsilon) + 7999*f_3/(622080*epsilon) - 199*f_5/(25920*epsilon) - 113*pi**4/(3110400*epsilon) + 11*pi**6/(3265920*epsilon) + 7679/(1866240*epsilon) - 113*f_3/(25920*epsilon**2) + 19*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","11790":"-2087*f_3/(1244160*epsilon) - 23*f_5/(69120*epsilon) - 133511/(403107840*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 280637/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 90637/(33592320*epsilon**3) - 2093/(933120*epsilon**4) + 187/(233280*epsilon**5) - 1/(7776*epsilon**6)","11791":"-4303*f_3/(3732480*epsilon) - 23*f_5/(207360*epsilon) - 6909397/(4837294080*epsilon) + 17*pi**4/(37324800*epsilon) + 59*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 5003119/(2418647040*epsilon**2) - f_3/(17280*epsilon**3) - 129749/(100776960*epsilon**3) + 623/(1399680*epsilon**4) - 31/(349920*epsilon**5) + 1/(116640*epsilon**6)","11792":"2879*f_3/(1244160*epsilon) + 23*f_5/(69120*epsilon) - 7*pi**4/(12441600*epsilon) + 253/(737280*epsilon) - 53*f_3/(34560*epsilon**2) - 2376439/(806215680*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 89141/(33592320*epsilon**3) - 101/(93312*epsilon**4) + 7/(29160*epsilon**5) - 1/(38880*epsilon**6)","11793":"-f_3**2/(40*epsilon) + pi**4*f_3/(3600*epsilon) + 7*f_3/(216*epsilon) + 31*f_5/(432*epsilon) - 7*f_7/(80*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","11794":"7*f_3**2/(17280*epsilon) - 6601*f_3/(622080*epsilon) - 223*f_5/(25920*epsilon) - pi**4/(777600*epsilon) + pi**6/(233280*epsilon) + 31579/(1866240*epsilon) - 361*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 83/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","11795":"-49*f_3**2/(720*epsilon) - 7549*f_3/(34560*epsilon) + 1679*f_5/(4320*epsilon) - 3727/(69120*epsilon) - pi**6/(27216*epsilon) + 31*pi**4/(69120*epsilon) + 691*f_3/(2880*epsilon**2) - 17*f_5/(72*epsilon**2) - pi**4/(2400*epsilon**2) - 407/(55296*epsilon**2) - 7*f_3/(240*epsilon**3) + 1643/(46080*epsilon**3) - 9/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","11796":"37*f_3**2/(576*epsilon) - 14227*f_3/(103680*epsilon) + 125*f_5/(432*epsilon) - 147*f_7/(640*epsilon) - 41*pi**6/(544320*epsilon) + 4921/(311040*epsilon) + 313*pi**4/(518400*epsilon) + 313*f_3/(4320*epsilon**2) - 79*f_5/(1440*epsilon**2) - 313/(12960*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 7/(540*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11797":"f_3**2/(18*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 17*f_5/(2592*epsilon) - 3857*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","11798":"-19*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 13*f_3/(216*epsilon) + 35*f_5/(432*epsilon) - 7*f_7/(80*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","11799":"f_3**2/(3840*epsilon) + 2981*f_3/(1244160*epsilon) + 29*f_5/(34560*epsilon) - 762029/(89579520*epsilon) - 11*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 463*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 32087/(7464960*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 5599/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","11800":"7*f_3**2/(17280*epsilon) + 5309*f_3/(622080*epsilon) + 23*f_5/(10368*epsilon) - 49*f_7/(1920*epsilon) + pi**4/(38880*epsilon) + pi**6/(233280*epsilon) + 1247/(184320*epsilon) + f_3/(324*epsilon**2) + 31*f_5/(8640*epsilon**2) - 953/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 107/(25920*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","11801":"-f_3**2/(34560*epsilon) + 8977*f_3/(1399680*epsilon) + 35*f_5/(31104*epsilon) - 174343/(17915904*epsilon) - 841*pi**4/(37324800*epsilon) - pi**6/(6531840*epsilon) - 841*f_3/(311040*epsilon**2) - 7*f_5/(51840*epsilon**2) + pi**4/(186624*epsilon**2) + 40861/(5598720*epsilon**2) + 5*f_3/(7776*epsilon**3) - 2677/(933120*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 17/(25920*epsilon**4) - 1/(12960*epsilon**5)","11802":"-247*f_3/(207360*epsilon) - 7*f_5/(103680*epsilon) + 47*pi**4/(18662400*epsilon) + 3272617/(403107840*epsilon) + 47*f_3/(155520*epsilon**2) - 574961/(134369280*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 2861/(1119744*epsilon**3) + 3587/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","11803":"-13*f_3**2/(120*epsilon) + pi**4*f_3/(3600*epsilon) + 43*f_3/(216*epsilon) - 5*f_5/(432*epsilon) - 7*f_7/(80*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","11804":"7*f_3**2/(240*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4123*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","11805":"-97*f_3**2/(2880*epsilon) + f_3/(96*epsilon) + pi**4*f_3/(8640*epsilon) + 3787*f_5/(51840*epsilon) - 11*f_7/(576*epsilon) - 13*pi**6/(217728*epsilon) + pi**4/(5184*epsilon) + f_3**2/(144*epsilon**2) + 5*f_3/(216*epsilon**2) - 13*f_5/(288*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","11806":"-11*f_3**2/(135*epsilon) + 131*f_3*f_5/(1080*epsilon) + pi**4*f_3/(1350*epsilon) - f_3_5/(5*epsilon) + 959*f_7/(6480*epsilon) - 181*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","11807":"-223*f_3**2/(12960*epsilon) - 421*f_3/(25920*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 53*f_5/(5184*epsilon) + 29*f_7/(5760*epsilon) - 113*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + 7*f_3**2/(1080*epsilon**2) - 113*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","11808":"-77*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 68801/(26873856*epsilon) + 11*pi**4/(777600*epsilon) + 11*f_3/(6480*epsilon**2) - 45097/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 3749/(3732480*epsilon**3) - 769/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","11809":"19*f_3/(23040*epsilon) + 73*f_5/(11520*epsilon) - 2509657/(268738560*epsilon) + 13*pi**4/(414720*epsilon) + 13*f_3/(3456*epsilon**2) - 114029/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 1411/(1866240*epsilon**3) - 377/(62208*epsilon**4) + 13/(1296*epsilon**5) - 1/(216*epsilon**6)","11810":"5*f_3**2/(48*epsilon) + 173*f_3*f_5/(240*epsilon) - pi**4*f_3/(1200*epsilon) - 91*f_3_5/(80*epsilon) - 455*f_7/(2304*epsilon) + 5539*pi**8/(77760000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","11811":"-11*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 1163*f_3/(51840*epsilon) + 271*f_5/(25920*epsilon) - 797*f_7/(34560*epsilon) - 31*pi**6/(979776*epsilon) + 151*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 151*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11812":"17*f_3**2/(51840*epsilon) - 119*f_3/(3732480*epsilon) + 97*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) - 2173/(11197440*epsilon) + 203*pi**4/(37324800*epsilon) + 203*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11813":"f_3/(34560*epsilon) - pi**4/(3110400*epsilon) + 30739/(22394880*epsilon) - f_3/(25920*epsilon**2) - 22621/(22394880*epsilon**2) + 143/(207360*epsilon**3) - 17/(51840*epsilon**4) + 1/(12960*epsilon**5)","11814":"23*f_3/(103680*epsilon) - pi**4/(3110400*epsilon) + 12557/(11197440*epsilon) - f_3/(25920*epsilon**2) - 21541/(22394880*epsilon**2) + 143/(207360*epsilon**3) - 17/(51840*epsilon**4) + 1/(12960*epsilon**5)","11815":"-19*f_3**2/(1080*epsilon) - 3631*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 407*f_5/(2592*epsilon) + 19*f_7/(144*epsilon) - pi**6/(40824*epsilon) - pi**4/(129600*epsilon) + f_3**2/(72*epsilon**2) - f_3/(1080*epsilon**2) - f_5/(54*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11816":"f_3**2/(120*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(27*epsilon) - 53*f_5/(1296*epsilon) - 119*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","11817":"f_3**2/(5760*epsilon) - 919*f_3/(207360*epsilon) - 11*f_5/(1920*epsilon) - 67*pi**4/(2332800*epsilon) + pi**6/(1632960*epsilon) + 2153969/(134369280*epsilon) - 67*f_3/(19440*epsilon**2) + f_5/(2880*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 907/(349920*epsilon**2) + 29*f_3/(12960*epsilon**3) - 4511/(933120*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 37/(19440*epsilon**4) - 1/(3240*epsilon**5)","11818":"f_3**2/(15*epsilon) + f_3*f_5/(60*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 545*f_5/(2592*epsilon) - 9863*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","11819":"11*f_3**2/(51840*epsilon) - 913*f_3/(124416*epsilon) - 391*f_5/(155520*epsilon) - 119*pi**4/(4665600*epsilon) + pi**6/(9797760*epsilon) + 2153969/(134369280*epsilon) - 119*f_3/(38880*epsilon**2) - f_5/(25920*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 907/(349920*epsilon**2) + 29*f_3/(12960*epsilon**3) - 4511/(933120*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 37/(19440*epsilon**4) - 1/(3240*epsilon**5)","11820":"73*f_3**2/(240*epsilon) - 3*f_3*f_5/(5*epsilon) - 211*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) + 289*f_5/(1440*epsilon) + 539*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + 737/(25920*epsilon) + 121*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 121*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 5/(432*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","11821":"89*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 2041*f_3/(5184*epsilon) - 6677*f_5/(6480*epsilon) + 601*f_7/(1440*epsilon) - 59*pi**4/(51840*epsilon) + 37*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 59*f_3/(432*epsilon**2) + 37*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11822":"-f_3**2/(1440*epsilon) - 421*f_3/(10368*epsilon) - 241*f_5/(8640*epsilon) - pi**4/(25920*epsilon) + pi**6/(108864*epsilon) + 84983/(2488320*epsilon) - f_3/(216*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(86400*epsilon**2) + 1607/(829440*epsilon**2) - f_3/(720*epsilon**3) + 503/(69120*epsilon**3) + 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","11823":"f_3**2/(2880*epsilon) + 823*f_3/(77760*epsilon) + f_5/(32*epsilon) - 797*pi**4/(3110400*epsilon) - 13*pi**6/(544320*epsilon) + 29407/(466560*epsilon) + 283*f_3/(25920*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(25920*epsilon**2) + 353/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","11824":"277*f_3/(17280*epsilon) + f_5/(96*epsilon) - 347159/(33592320*epsilon) + pi**4/(51840*epsilon) + f_3/(432*epsilon**2) - 58459/(11197440*epsilon**2) + 1171/(933120*epsilon**3) - 397/(38880*epsilon**4) + 119/(6480*epsilon**5) - 1/(108*epsilon**6)","11825":"-f_3**2/(8640*epsilon) - 71*f_3/(11520*epsilon) - 221*f_5/(51840*epsilon) - 7*pi**4/(777600*epsilon) + pi**6/(653184*epsilon) + 158563/(26873856*epsilon) - 371*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(518400*epsilon**2) + 65339/(11197440*epsilon**2) + 11*f_3/(1080*epsilon**3) - 67457/(7464960*epsilon**3) + 373/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11826":"-f_3**2/(80*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 205*f_5/(2592*epsilon) + 6013*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","11827":"19*f_3**2/(720*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 25*f_5/(432*epsilon) - 427*f_7/(2304*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","11828":"43*f_3**2/(17280*epsilon) + 2713*f_3/(622080*epsilon) - 209*f_5/(51840*epsilon) - pi**6/(204120*epsilon) - 32929/(8957952*epsilon) + 47*pi**4/(1036800*epsilon) + 47*f_3/(8640*epsilon**2) - 29*f_5/(8640*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 37/(58320*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1739/(311040*epsilon**3) + f_3/(720*epsilon**4) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","11829":"353*f_3**2/(2880*epsilon) - 45071*f_3/(103680*epsilon) + 1717*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 41*pi**4/(259200*epsilon) + 23*pi**6/(272160*epsilon) + 73019/(311040*epsilon) + 1877*f_3/(8640*epsilon**2) - 169*f_5/(1440*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11830":"181*f_3**2/(2880*epsilon) - 803*f_3/(12960*epsilon) - 229*f_5/(2160*epsilon) - 301*pi**4/(1036800*epsilon) - pi**6/(544320*epsilon) + 316769/(2488320*epsilon) - 37*f_3/(960*epsilon**2) + 37*f_5/(1440*epsilon**2) - 205/(6912*epsilon**2) + 7*pi**4/(14400*epsilon**2) + 7*f_3/(120*epsilon**3) - 61/(1440*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(120*epsilon**5)","11831":"793*f_3**2/(2160*epsilon) - 1339*f_3/(12960*epsilon) - 13*pi**4*f_3/(21600*epsilon) + 1241*f_5/(2592*epsilon) - 1133*f_7/(1440*epsilon) - 25*pi**6/(163296*epsilon) + 7*pi**4/(6480*epsilon) - 13*f_3**2/(360*epsilon**2) + 7*f_3/(54*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","11832":"f_3**2/(128*epsilon) + 9529*f_3/(622080*epsilon) - 443*f_5/(17280*epsilon) - 32929/(8957952*epsilon) - pi**6/(544320*epsilon) + pi**4/(38400*epsilon) + f_3/(320*epsilon**2) - f_5/(960*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 37/(58320*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1739/(311040*epsilon**3) + f_3/(720*epsilon**4) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","11833":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(216*epsilon) - 131*f_5/(1296*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","11834":"-11*f_3**2/(144*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 379*f_5/(2592*epsilon) + 9709*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","11835":"f_3**2/(540*epsilon) + 14857*f_3/(1866240*epsilon) + 5*f_5/(1152*epsilon) - 1354357/(44789760*epsilon) + 7*pi**4/(691200*epsilon) + 19*pi**6/(3265920*epsilon) + 1769*f_3/(155520*epsilon**2) + f_5/(240*epsilon**2) - 27307/(1244160*epsilon**2) + pi**4/(62208*epsilon**2) - 29*f_3/(864*epsilon**3) - pi**4/(129600*epsilon**3) + 13471/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 251/(12960*epsilon**4) + 7/(2160*epsilon**5)","11836":"f_3**2/(4320*epsilon) - 47*f_3/(6912*epsilon) + 23*f_5/(6480*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) - pi**4/(129600*epsilon) - 38389/(134369280*epsilon) + 31*f_3/(4320*epsilon**2) - f_5/(432*epsilon**2) - 67519/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) - 17*f_3/(1440*epsilon**3) + 74239/(7464960*epsilon**3) - 2939/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11837":"-13*f_3**2/(8640*epsilon) - 91*f_3/(4320*epsilon) + 637*f_5/(51840*epsilon) - 187*pi**4/(3110400*epsilon) + 495923/(134369280*epsilon) + pi**6/(93312*epsilon) - 689*f_3/(51840*epsilon**2) + 7*f_5/(864*epsilon**2) + pi**4/(259200*epsilon**2) + 53459/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 15565/(1492992*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11838":"61*f_3**2/(8640*epsilon) - 2431*f_3/(311040*epsilon) + 77*f_5/(3240*epsilon) - 37021/(1492992*epsilon) - pi**6/(653184*epsilon) + 11*pi**4/(3110400*epsilon) + 283*f_3/(34560*epsilon**2) - f_5/(864*epsilon**2) - 12043/(2488320*epsilon**2) - 17*pi**4/(345600*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(17280*epsilon**3) + 3469/(207360*epsilon**3) + f_3/(144*epsilon**4) - 161/(17280*epsilon**4) + 1/(480*epsilon**5)","11839":"f_3**2/(2880*epsilon) + 13*f_3/(62208*epsilon) + 101*f_5/(4320*epsilon) - 37021/(1492992*epsilon) - pi**6/(217728*epsilon) + 71*pi**4/(3110400*epsilon) + 121*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 12043/(2488320*epsilon**2) - 17*pi**4/(345600*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(17280*epsilon**3) + 3469/(207360*epsilon**3) + f_3/(144*epsilon**4) - 161/(17280*epsilon**4) + 1/(480*epsilon**5)","11840":"-f_3**2/(1080*epsilon) - 361*f_3/(23040*epsilon) + 577*f_5/(25920*epsilon) - 73*pi**4/(2073600*epsilon) - 19193/(5598720*epsilon) + pi**6/(326592*epsilon) - 19*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) - 24581/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 4079/(2488320*epsilon**3) + 409/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","11841":"f_3**2/(540*epsilon) - pi**4*f_3/(21600*epsilon) + 167*f_3/(2880*epsilon) - 427*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - 11047/(155520*epsilon) - pi**6/(40824*epsilon) + pi**4/(14400*epsilon) - f_3**2/(360*epsilon**2) + f_3/(120*epsilon**2) - f_5/(54*epsilon**2) - 1073/(25920*epsilon**2) - pi**4/(14400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(120*epsilon**3) + f_5/(36*epsilon**3) - 113/(2160*epsilon**3) + 19/(360*epsilon**4)","11842":"-29*f_3**2/(12960*epsilon) + 7*f_3/(17280*epsilon) + pi**4*f_3/(64800*epsilon) - 2387*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 11*pi**4/(172800*epsilon) + 35197/(1866240*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 11*f_3/(1440*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 269/(155520*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(108*epsilon**3) + 65/(2592*epsilon**3) - 19/(1080*epsilon**4)","11843":"-f_3**2/(6*epsilon) - 4*f_3/(9*epsilon) - 5*f_5/(6*epsilon) + 49*f_7/(32*epsilon)","11844":"-f_3**2/(6*epsilon) - f_3/(3*epsilon) + 5*f_5/(9*epsilon)","11845":"-f_3**2/(1440*epsilon) - 421*f_3/(10368*epsilon) - 241*f_5/(8640*epsilon) - pi**4/(25920*epsilon) + pi**6/(108864*epsilon) + 84983/(2488320*epsilon) - f_3/(216*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(86400*epsilon**2) + 1607/(829440*epsilon**2) - f_3/(720*epsilon**3) + 503/(69120*epsilon**3) + 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","11846":"-149*f_3**2/(2880*epsilon) + 601*f_3/(12960*epsilon) + 101*f_5/(2160*epsilon) - 373*pi**4/(1036800*epsilon) - pi**6/(34020*epsilon) + 84497/(2488320*epsilon) - 3*f_3/(64*epsilon**2) + 7*f_5/(1440*epsilon**2) - 13/(6912*epsilon**2) + 7*pi**4/(14400*epsilon**2) + 7*f_3/(120*epsilon**3) - 67/(1440*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(120*epsilon**5)","11847":"113*f_3**2/(2880*epsilon) - 7651*f_3/(103680*epsilon) + 2*f_5/(27*epsilon) - 2887/(62208*epsilon) - 11*pi**6/(544320*epsilon) + 91*pi**4/(518400*epsilon) + 91*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 73/(12960*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11848":"143*f_3**2/(6480*epsilon) - 439*f_3/(12960*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 7*f_5/(324*epsilon) - 317*f_7/(17280*epsilon) + 83*pi**4/(777600*epsilon) + 14033/(622080*epsilon) + 13*pi**6/(489888*epsilon) - 11*f_3**2/(2160*epsilon**2) + 83*f_3/(6480*epsilon**2) + 13*f_5/(648*epsilon**2) - 271/(12960*epsilon**2) - pi**6/(163296*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 7/(864*epsilon**3) - 1/(720*epsilon**4)","11849":"-f_3**2/(480*epsilon) - 539*f_3/(41472*epsilon) + 257*f_5/(17280*epsilon) + pi**4/(230400*epsilon) + 110177/(44789760*epsilon) + f_3/(1920*epsilon**2) - 4531/(3732480*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 14071/(2488320*epsilon**3) - 283/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","11850":"143*f_3**2/(6480*epsilon) - 53*f_3/(1620*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 143*f_5/(2592*epsilon) + 9*f_7/(640*epsilon) + 83*pi**4/(777600*epsilon) + 14033/(622080*epsilon) + 13*pi**6/(489888*epsilon) - 11*f_3**2/(2160*epsilon**2) + 83*f_3/(6480*epsilon**2) + 13*f_5/(648*epsilon**2) - 271/(12960*epsilon**2) - pi**6/(163296*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 7/(864*epsilon**3) - 1/(720*epsilon**4)","11851":"1187*f_3/(622080*epsilon) + f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 782551/(134369280*epsilon) + 7*f_3/(17280*epsilon**2) - 8651/(7464960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 34829/(7464960*epsilon**3) + 3991/(622080*epsilon**4) - 211/(51840*epsilon**5) + 1/(864*epsilon**6)","11852":"f_3**2/(270*epsilon) - 67*f_3/(46656*epsilon) + 179*f_5/(8640*epsilon) - 94099/(2239488*epsilon) + 7*pi**4/(259200*epsilon) + 19*pi**6/(1632960*epsilon) + 931*f_3/(155520*epsilon**2) - 31*f_5/(1440*epsilon**2) - 61*pi**4/(1555200*epsilon**2) + 1399/(124416*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 5771/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 157/(12960*epsilon**4) + 1/(432*epsilon**5)","11853":"-133*f_3/(20736*epsilon) - f_5/(432*epsilon) - pi**4/(103680*epsilon) + 610297/(67184640*epsilon) - 5*f_3/(1728*epsilon**2) + 114919/(22394880*epsilon**2) + f_3/(144*epsilon**3) - 4973/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","11854":"13*f_3/(12960*epsilon) - 82297/(44789760*epsilon) - pi**4/(129600*epsilon) - f_3/(1080*epsilon**2) + 1013/(933120*epsilon**2) + 131/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","11855":"-31*f_3**2/(320*epsilon) - 22627*f_3/(103680*epsilon) - 41*f_5/(288*epsilon) + 343*f_7/(640*epsilon) - pi**6/(25920*epsilon) + 6457/(311040*epsilon) + 199*pi**4/(518400*epsilon) + 199*f_3/(4320*epsilon**2) - 13*f_5/(480*epsilon**2) - 8/(405*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 5/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11856":"-4*f_3/(9*epsilon) + 10*f_5/(9*epsilon) - 35/(72*epsilon) + 1/(18*epsilon**2)","11857":"-49*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 12563*f_3/(25920*epsilon) - 277*f_5/(810*epsilon) - 1357*f_7/(5760*epsilon) - 259*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) + f_3**2/(36*epsilon**2) - 317*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","11858":"11*f_3**2/(360*epsilon) - 5*f_3*f_5/(72*epsilon) - 77*f_5/(432*epsilon) + 2737*f_7/(8640*epsilon) - 7*pi**8/(194400*epsilon) + pi**6/(3888*epsilon) + 7*f_5/(36*epsilon**2) - 7*f_7/(36*epsilon**2)","11859":"-173*f_3**2/(4320*epsilon) - 1355*f_3/(5184*epsilon) + 11*pi**4*f_3/(43200*epsilon) + 1373*f_5/(5184*epsilon) + 877*f_7/(5760*epsilon) - 55*pi**6/(326592*epsilon) + 37*pi**4/(51840*epsilon) + 11*f_3**2/(720*epsilon**2) + 37*f_3/(432*epsilon**2) - 55*f_5/(432*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","11860":"31*f_3**2/(180*epsilon) - 131*f_3*f_5/(180*epsilon) + 6*f_3_5/(5*epsilon) - 721*f_5/(216*epsilon) + 406*f_7/(135*epsilon) - pi**6/(1944*epsilon) + 181*pi**8/(17010000*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","11861":"-17*f_3**2/(36*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1085*f_5/(432*epsilon) + 1281*f_7/(640*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","11862":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","11863":"f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 1061*f_3/(25920*epsilon) + 119*f_5/(3240*epsilon) - 19*f_7/(144*epsilon) + pi**6/(40824*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(72*epsilon**2) + 13*f_3/(432*epsilon**2) + f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11864":"-19*f_3**2/(5760*epsilon) - 23249*f_3/(3732480*epsilon) - 329*f_5/(103680*epsilon) - 53249/(22394880*epsilon) + pi**6/(1088640*epsilon) + 1309*pi**4/(37324800*epsilon) + 1309*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 29939/(7464960*epsilon**2) - 47*pi**4/(3110400*epsilon**2) - 47*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 313/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 407/(51840*epsilon**4) + 7/(2160*epsilon**5)","11865":"-47*f_3**2/(180*epsilon) - f_3*f_5/(9*epsilon) - 775*f_5/(216*epsilon) + 4361*f_7/(1080*epsilon) - pi**6/(1944*epsilon) + 7*pi**8/(97200*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","11866":"533*f_3**2/(2160*epsilon) + pi**4*f_3/(1350*epsilon) + 3791*f_3/(25920*epsilon) - 3611*f_5/(6480*epsilon) - 107*f_7/(1920*epsilon) - 319*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) - 5*f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","11867":"f_3**2/(180*epsilon) + f_3/(240*epsilon) - 7*f_5/(216*epsilon) - pi**6/(13608*epsilon) + pi**4/(7200*epsilon) + 799/(6480*epsilon) + f_3/(60*epsilon**2) - f_5/(18*epsilon**2) + 19/(540*epsilon**2) - 1/(45*epsilon**3)","11868":"f_3**2/(640*epsilon) + 4931*f_3/(103680*epsilon) + 29*f_5/(960*epsilon) - 624797/(4976640*epsilon) - pi**4/(414720*epsilon) + pi**6/(181440*epsilon) - 647*f_3/(11520*epsilon**2) - 29*f_5/(960*epsilon**2) + pi**4/(115200*epsilon**2) + 16433/(138240*epsilon**2) + 11*f_3/(360*epsilon**3) - 463/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","11869":"37*f_3**2/(720*epsilon) - 1199*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - 7*f_5/(720*epsilon) + 167/(9720*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","11870":"13*f_3**2/(1920*epsilon) + 4679*f_3/(103680*epsilon) - f_5/(60*epsilon) - 42361/(995328*epsilon) - pi**6/(120960*epsilon) - pi**4/(414720*epsilon) - 647*f_3/(11520*epsilon**2) + 7*f_5/(320*epsilon**2) + pi**4/(115200*epsilon**2) + 6713/(138240*epsilon**2) + 11*f_3/(360*epsilon**3) - 283/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","11871":"f_3**2/(72*epsilon) - 2143*f_3/(34560*epsilon) + 251*f_5/(8640*epsilon) - 79*pi**4/(345600*epsilon) + 5951/(414720*epsilon) + pi**6/(27216*epsilon) - 47*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) - pi**4/(9600*epsilon**2) + 395/(13824*epsilon**2) + f_3/(120*epsilon**3) + 43/(5120*epsilon**3) - 53/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","11872":"-11*f_3**2/(135*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 637*f_3/(2592*epsilon) - 49*f_5/(162*epsilon) + 877*f_7/(2880*epsilon) - pi**6/(10206*epsilon) - 8147/(103680*epsilon) - 11*pi**4/(16200*epsilon) + 11*f_3**2/(360*epsilon**2) - 11*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) + pi**4/(8640*epsilon**2) + pi**6/(27216*epsilon**2) + 353/(4320*epsilon**2) + f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 29/(720*epsilon**3) + 1/(120*epsilon**4)","11873":"133*f_3**2/(360*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 775*f_5/(432*epsilon) - 3409*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","11874":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","11875":"-7*f_3**3/(9*epsilon) + 5*f_3*f_5/(2*epsilon) - 575*f_9/(324*epsilon)","11876":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","11877":"-23*f_3**2/(96*epsilon) + 5*f_3*f_5/(12*epsilon) + 29*f_3/(48*epsilon) - 175*f_5/(192*epsilon) - pi**4/(1440*epsilon) + 5*pi**6/(36288*epsilon) - f_3/(12*epsilon**2) + 5*f_5/(48*epsilon**2)","11878":"-f_3**2/(60*epsilon) + f_3*f_5/(36*epsilon) + 71*f_3/(270*epsilon) + 23*f_5/(12*epsilon) - 4333*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**4/(5400*epsilon) + pi**6/(2268*epsilon) - f_3/(9*epsilon**2) - 5*f_5/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","11879":"f_3**2/(270*epsilon) - 1961*f_3/(3240*epsilon) - pi**4*f_3/(43200*epsilon) + 1561*f_5/(2592*epsilon) + 79*f_7/(5760*epsilon) - 5*pi**4/(5184*epsilon) + pi**6/(5832*epsilon) + f_3**2/(144*epsilon**2) + 455*f_3/(864*epsilon**2) - 515*f_5/(864*epsilon**2) - 5*pi**6/(54432*epsilon**2) + pi**4/(1728*epsilon**2) - 5*f_3/(36*epsilon**3) + 5*f_5/(36*epsilon**3)","11880":"3*f_3**2/(640*epsilon) + 49931*f_3/(622080*epsilon) + 701*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 1603147/(14929920*epsilon) + pi**6/(362880*epsilon) + 49*pi**4/(194400*epsilon) - 1669*f_3/(20736*epsilon**2) - 7*f_5/(576*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 27037/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2683/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","11881":"-f_3**2/(2*epsilon) - 5*f_3*f_5/(12*epsilon) + f_3/(9*epsilon) + f_3_5/epsilon + 11*f_5/(36*epsilon) - 29*pi**8/(567000*epsilon)","11882":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","11883":"14*f_3**2/(135*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 14861*f_3/(25920*epsilon) + 733*f_5/(6480*epsilon) - 53*f_7/(48*epsilon) - 71*pi**4/(51840*epsilon) + 5*pi**6/(20412*epsilon) + 7*f_3**2/(360*epsilon**2) - 71*f_3/(432*epsilon**2) + 5*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11884":"73*f_3/(82944*epsilon) + 5*f_5/(41472*epsilon) - 23*pi**4/(4147200*epsilon) + 678211/(1612431360*epsilon) - 11*f_3/(69120*epsilon**2) + pi**4/(414720*epsilon**2) + 12671/(16796160*epsilon**2) - f_3/(1728*epsilon**3) - 3529/(1399680*epsilon**3) + 937/(373248*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","11885":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","11886":"19*f_3**2/(360*epsilon) - 133*f_3/(180*epsilon) - pi**4*f_3/(1800*epsilon) + 22*f_5/(27*epsilon) - 7*f_7/(240*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","11887":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","11888":"91*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 775*f_5/(432*epsilon) - 10157*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","11889":"-13*f_3**2/(40*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 9877*f_7/(5760*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","11890":"-11*f_3**2/(72*epsilon) + 7*f_3*f_5/(20*epsilon) - 541*f_3/(540*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 113*f_5/(72*epsilon) + 15127*f_7/(5760*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","11891":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","11892":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","11893":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - 13*f_3/(12*epsilon) - 119*f_5/(24*epsilon) + 217*f_7/(32*epsilon)","11894":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","11895":"29*f_3**2/(288*epsilon) - 5*f_3*f_5/(36*epsilon) - 79*f_3/(576*epsilon) + 115*f_5/(576*epsilon) - 5*pi**6/(108864*epsilon) + pi**4/(3456*epsilon) + 5*f_3/(144*epsilon**2) - 5*f_5/(144*epsilon**2)","11896":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) + f_3/(2*epsilon) + f_5/(2*epsilon) - 49*f_7/(8*epsilon) + 14*f_9/(3*epsilon)","11897":"29*f_3**2/(288*epsilon) - 5*f_3*f_5/(36*epsilon) - 175*f_3/(576*epsilon) + 235*f_5/(576*epsilon) - 5*pi**6/(108864*epsilon) + pi**4/(3456*epsilon) + 5*f_3/(144*epsilon**2) - 5*f_5/(144*epsilon**2)","11898":"f_3**2/(34560*epsilon) + 773*f_3/(1492992*epsilon) + 161*f_5/(207360*epsilon) - 7*pi**4/(995328*epsilon) - pi**6/(2177280*epsilon) + 16709/(89579520*epsilon) - 35*f_3/(41472*epsilon**2) - 7*f_5/(17280*epsilon**2) + 89/(2985984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) - 151/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 67/(34560*epsilon**4) - 7/(4320*epsilon**5)","11899":"-47*f_3**2/(2160*epsilon) - 2531*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 607*f_5/(12960*epsilon) - 9*f_7/(320*epsilon) - 73*pi**4/(51840*epsilon) + 47*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 73*f_3/(432*epsilon**2) + 47*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","11900":"2*f_3**2/epsilon - 47*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon - 21*f_7/(4*epsilon) + 85*f_9/(32*epsilon) - 29*pi**8/(94500*epsilon)","11901":"-47*f_3**2/(90*epsilon) + 539*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(10*epsilon) + 77*f_5/(36*epsilon) - 24353*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 8767*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","11902":"4243*f_3/(1866240*epsilon) + 37*f_5/(103680*epsilon) - 20707/(20155392*epsilon) - pi**4/(18662400*epsilon) - 551*f_3/(311040*epsilon**2) - 123583/(403107840*epsilon**2) - pi**4/(1555200*epsilon**2) + 13*f_3/(25920*epsilon**3) + 7429/(7464960*epsilon**3) - 3469/(5598720*epsilon**4) + 29/(155520*epsilon**5) - 1/(38880*epsilon**6)","11903":"-f_3/(640*epsilon) - pi**4/(691200*epsilon) - 1181/(13436928*epsilon) + f_3/(1440*epsilon**2) + 13703/(14929920*epsilon**2) - 2623/(3732480*epsilon**3) + 5/(20736*epsilon**4) - 1/(25920*epsilon**5)","11904":"-697*f_3/(207360*epsilon) - 31*f_5/(2160*epsilon) + pi**4/(64800*epsilon) + 3311137/(268738560*epsilon) - 13*f_3/(17280*epsilon**2) - 49/(4478976*epsilon**2) + pi**4/(86400*epsilon**2) + 17*f_3/(1440*epsilon**3) - 30083/(1866240*epsilon**3) + 691/(155520*epsilon**4) + 109/(12960*epsilon**5) - 1/(216*epsilon**6)","11905":"979*f_3/(207360*epsilon) + 31*f_5/(2160*epsilon) - 4283203/(268738560*epsilon) - 7*pi**4/(259200*epsilon) - 389*f_3/(17280*epsilon**2) + pi**4/(43200*epsilon**2) + 541181/(22394880*epsilon**2) + 19*f_3/(1440*epsilon**3) - 4739/(373248*epsilon**3) - 127/(155520*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","11906":"59*f_3/(17280*epsilon) + 17*f_5/(960*epsilon) - 3925/(165888*epsilon) - 19*pi**4/(172800*epsilon) - 19*f_3/(1440*epsilon**2) + pi**4/(28800*epsilon**2) + 1171/(69120*epsilon**2) + f_3/(240*epsilon**3) - 47/(5760*epsilon**3) + 1/(480*epsilon**4)","11907":"569*f_3**2/(2160*epsilon) - 5107*f_3/(25920*epsilon) - 11*pi**4*f_3/(21600*epsilon) - 841*f_5/(3240*epsilon) + 27*f_7/(320*epsilon) - 11*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11908":"-f_3/(20736*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 18103/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) - 269/(33592320*epsilon**2) - f_3/(25920*epsilon**3) + 7/(138240*epsilon**3) - 11/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","11909":"-589*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 4089953/(4837294080*epsilon) - 11*pi**4/(37324800*epsilon) - 127*f_3/(622080*epsilon**2) - 138377/(201553920*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 35123/(16796160*epsilon**3) - 8981/(5598720*epsilon**4) + 13/(19440*epsilon**5) - 1/(7776*epsilon**6)","11910":"-f_3/(20736*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(4665600*epsilon) + 18103/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) - 269/(33592320*epsilon**2) - f_3/(25920*epsilon**3) + 7/(138240*epsilon**3) - 11/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","11911":"-5*f_3/(82944*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) - 151/(17915904*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 28507/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 23/(4478976*epsilon**3) - 1033/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","11912":"-5*f_3**2/(288*epsilon) + 389*f_3/(41472*epsilon) + pi**4*f_3/(7200*epsilon) + 91*f_5/(5760*epsilon) - 383*pi**4/(2073600*epsilon) + 2417/(2488320*epsilon) + f_3**2/(120*epsilon**2) - 383*f_3/(17280*epsilon**2) + 491/(207360*epsilon**2) + 13*pi**4/(172800*epsilon**2) + 13*f_3/(1440*epsilon**3) - 241/(17280*epsilon**3) + 13/(1440*epsilon**4)","11913":"-95*f_3/(2304*epsilon) - 7*f_5/(320*epsilon) - 7*pi**4/(115200*epsilon) + 9799/(138240*epsilon) - f_3/(180*epsilon**2) - 703/(69120*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 41/(2880*epsilon**3) + 1/(160*epsilon**4)","11914":"35*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 109*f_3/(288*epsilon) + 15*f_5/(32*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","11915":"-f_3**2/(24*epsilon) + 61*f_3/(384*epsilon) - 539/(3456*epsilon) + pi**4/(11520*epsilon) - 5*f_3/(96*epsilon**2) + 59/(1152*epsilon**2) - 1/(192*epsilon**3)","11916":"7*f_3**2/(720*epsilon) - pi**4*f_3/(3600*epsilon) + 1459*f_3/(34560*epsilon) - 163*f_5/(2880*epsilon) + 889/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 103/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","11917":"77*f_3**2/(5760*epsilon) - 791*f_3/(62208*epsilon) + 91*f_5/(17280*epsilon) - pi**6/(362880*epsilon) - 11*pi**4/(6220800*epsilon) + 923/(186624*epsilon) - 11*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) - 9619/(2488320*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 83/(103680*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","11918":"-79*f_3**2/(12960*epsilon) - 647*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 101*f_5/(1728*epsilon) - 359*f_7/(8640*epsilon) - 191*pi**4/(777600*epsilon) - 95/(10368*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","11919":"-317*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 295*f_3/(3456*epsilon) - 71*f_5/(2880*epsilon) - 479*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11920":"-83*f_3**2/(12960*epsilon) - 13*f_3/(270*epsilon) + pi**4*f_3/(129600*epsilon) + 317*f_5/(8640*epsilon) + 247*f_7/(2880*epsilon) - 45107/(622080*epsilon) - 133*pi**4/(777600*epsilon) + 47*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 1057*f_3/(25920*epsilon**2) + 199*f_5/(2592*epsilon**2) - 2183/(103680*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(259200*epsilon**2) + 19*f_3/(540*epsilon**3) - 2*f_5/(27*epsilon**3) + 127/(4320*epsilon**3) - 1/(180*epsilon**4)","11921":"-2981*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + 91*pi**4/(6220800*epsilon) + 239033/(89579520*epsilon) + 91*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 24301/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 1583/(622080*epsilon**3) - 349/(34560*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","11922":"f_3**2/(6480*epsilon) - 9703*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 3349*f_5/(38880*epsilon) + 359*f_7/(8640*epsilon) - pi**6/(17496*epsilon) + 347*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 347*f_3/(12960*epsilon**2) - 7*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11923":"77*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 10043*f_3/(155520*epsilon) - 2737*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 283*pi**4/(1555200*epsilon) + 130301/(1866240*epsilon) + 11*pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) - 283*f_3/(12960*epsilon**2) + 77*f_5/(1296*epsilon**2) - 4129/(155520*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 89/(12960*epsilon**3) - 1/(1080*epsilon**4)","11924":"-113*f_3**2/(2880*epsilon) + 54217*f_3/(103680*epsilon) - 5203*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 19*pi**6/(544320*epsilon) + 103*pi**4/(259200*epsilon) + 38969/(311040*epsilon) - 2083*f_3/(8640*epsilon**2) + 541*f_5/(1440*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11925":"-f_3**2/(1440*epsilon) + 17*f_3/(8640*epsilon) - 11*f_5/(432*epsilon) - 11*pi**4/(172800*epsilon) + pi**6/(108864*epsilon) + 7717/(829440*epsilon) - 11*f_3/(1440*epsilon**2) + f_5/(144*epsilon**2) + 1981/(276480*epsilon**2) + 41/(4608*epsilon**3) - 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","11926":"53*f_3**2/(2160*epsilon) - 3673*f_3/(2592*epsilon) + pi**4*f_3/(21600*epsilon) + 21791*f_5/(12960*epsilon) + 1601*f_7/(2880*epsilon) - 5591/(11520*epsilon) - 5*pi**6/(23328*epsilon) + 31*pi**4/(51840*epsilon) - f_3**2/(72*epsilon**2) + 341*f_3/(540*epsilon**2) - 115*f_5/(108*epsilon**2) - 23*pi**4/(43200*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 449/(1728*epsilon**2) - 23*f_3/(360*epsilon**3) + 5*f_5/(36*epsilon**3) - 47/(720*epsilon**3) + 1/(120*epsilon**4)","11927":"-13*f_3**2/(8640*epsilon) - 91*f_3/(4320*epsilon) + 637*f_5/(51840*epsilon) - 187*pi**4/(3110400*epsilon) + 495923/(134369280*epsilon) + pi**6/(93312*epsilon) - 689*f_3/(51840*epsilon**2) + 7*f_5/(864*epsilon**2) + pi**4/(259200*epsilon**2) + 53459/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 15565/(1492992*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11928":"13*f_3/(51840*epsilon) + f_5/(216*epsilon) - 23*pi**4/(1036800*epsilon) + 132623/(44789760*epsilon) - 23*f_3/(8640*epsilon**2) + 2687/(933120*epsilon**2) - 193/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","11929":"2*f_3**2/(135*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 20717*f_3/(25920*epsilon) - 6527*f_5/(6480*epsilon) - 31*f_7/(288*epsilon) - 19*pi**4/(10368*epsilon) + 13*pi**6/(40824*epsilon) + 7*f_3**2/(360*epsilon**2) - 95*f_3/(432*epsilon**2) + 13*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","11930":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","11931":"-23*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 109*f_3/(576*epsilon) - 35*f_5/(96*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","11932":"-3*f_3**2/(20*epsilon) + 29*f_3*f_5/(36*epsilon) + 17*f_3/(135*epsilon) + 2*f_5/epsilon - 3451*f_7/(1080*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","11933":"257*f_3**2/(180*epsilon) - 11*f_3*f_5/(9*epsilon) - 89*f_5/(216*epsilon) + 14*f_7/(135*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","11934":"-161*f_3/(51840*epsilon) + 5*f_5/(216*epsilon) - 2303977/(134369280*epsilon) + 107*pi**4/(3110400*epsilon) + 109*f_3/(51840*epsilon**2) - pi**4/(51840*epsilon**2) - 4267/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 6113/(7464960*epsilon**3) - 923/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11935":"-f_3**2/(1920*epsilon) + 6817*f_3/(3732480*epsilon) - 203*f_5/(103680*epsilon) - 187*pi**4/(12441600*epsilon) + pi**6/(1632960*epsilon) + 2209/(1399680*epsilon) - 59*f_3/(20736*epsilon**2) + f_5/(2880*epsilon**2) + 1783/(3732480*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 679/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","11936":"-f_3**2/(120*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) + 1183*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","11937":"-f_3**2/(540*epsilon) - 4999*f_3/(1866240*epsilon) + 37*f_5/(5760*epsilon) - 19*pi**6/(3265920*epsilon) + 47*pi**4/(6220800*epsilon) + 150833/(8957952*epsilon) + 1741*f_3/(155520*epsilon**2) - f_5/(240*epsilon**2) - 55/(10368*epsilon**2) - 31*pi**4/(1555200*epsilon**2) - 67*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 4763/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 23/(1620*epsilon**4) + 1/(270*epsilon**5)","11938":"-83*f_3**2/(40*epsilon) - 43*f_3*f_5/(20*epsilon) + pi**4*f_3/(200*epsilon) + 81*f_3_5/(40*epsilon) + 4907*f_7/(1152*epsilon) - 16501*pi**8/(90720000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","11939":"53*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 71*f_5/(216*epsilon) - 91*f_7/(360*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","11940":"-5*f_3**2/(6*epsilon) + 5*f_3*f_5/(6*epsilon) + 7*f_7/(48*epsilon)","11941":"-37*f_3**2/(960*epsilon) + 6797*f_3/(20736*epsilon) - 377*f_5/(2880*epsilon) - 15893/(62208*epsilon) - pi**6/(22680*epsilon) + 47*pi**4/(129600*epsilon) + 917*f_3/(17280*epsilon**2) - 17*f_5/(480*epsilon**2) - 1931/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 151/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","11942":"-61*f_3**2/(180*epsilon) + f_3*f_5/(36*epsilon) - 497*f_5/(216*epsilon) + 13069*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","11943":"263*f_3**2/(360*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 2317*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11944":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","11945":"143*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 707*f_7/(384*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","11946":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","11947":"-f_3**2/(5184*epsilon) - 1343*f_3/(3732480*epsilon) + 53*f_5/(25920*epsilon) - 37*pi**6/(19595520*epsilon) - 9301/(11197440*epsilon) + 11*pi**4/(1492992*epsilon) + 55*f_3/(62208*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 23/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11948":"13*f_3**2/(25920*epsilon) + 9673*f_3/(3732480*epsilon) - 7*f_5/(1620*epsilon) - 181*pi**4/(37324800*epsilon) - 2983/(11197440*epsilon) + 23*pi**6/(19595520*epsilon) - 181*f_3/(311040*epsilon**2) + 13*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 73/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","11949":"-11*f_3/(155520*epsilon) + 149/(13436928*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23/(3732480*epsilon**2) + 53/(466560*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","11950":"-287*f_3**2/(2160*epsilon) + pi**4*f_3/(10800*epsilon) + 10513*f_3/(25920*epsilon) - 8183*f_5/(12960*epsilon) + 2*f_7/(9*epsilon) - 17*pi**4/(10368*epsilon) + 53*pi**6/(163296*epsilon) + f_3**2/(180*epsilon**2) - 85*f_3/(432*epsilon**2) + 53*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","11951":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","11952":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","11953":"-35*f_5/(36*epsilon) + 35*f_7/(36*epsilon)","11954":"-103*f_3**2/(12960*epsilon) - 251*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) + 151*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) - 1187/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","11955":"-83*f_3**2/(12960*epsilon) - 13*f_3/(270*epsilon) + pi**4*f_3/(129600*epsilon) + 317*f_5/(8640*epsilon) + 247*f_7/(2880*epsilon) - 45107/(622080*epsilon) - 133*pi**4/(777600*epsilon) + 47*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 1057*f_3/(25920*epsilon**2) + 199*f_5/(2592*epsilon**2) - 2183/(103680*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(259200*epsilon**2) + 19*f_3/(540*epsilon**3) - 2*f_5/(27*epsilon**3) + 127/(4320*epsilon**3) - 1/(180*epsilon**4)","11956":"-181*f_3/(207360*epsilon) - f_5/(1440*epsilon) - 13511/(44789760*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 3169/(7464960*epsilon**2) - f_3/(720*epsilon**3) - 833/(1244160*epsilon**3) - 257/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","11957":"13*f_3**2/(5760*epsilon) - 41*f_3/(124416*epsilon) + 43*f_5/(8640*epsilon) - 89/(13824*epsilon) - pi**6/(544320*epsilon) - pi**4/(777600*epsilon) - f_3/(6480*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 7177/(2488320*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 461/(207360*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 1/(480*epsilon**5)","11958":"-37*f_3/(17280*epsilon) - 12511/(14929920*epsilon) + pi**4/(57600*epsilon) + f_3/(480*epsilon**2) + 1/(9720*epsilon**2) - 139/(103680*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","11959":"49*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 100865/(40310784*epsilon) - pi**4/(115200*epsilon) - f_3/(960*epsilon**2) - 161239/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 1933/(5598720*epsilon**3) + 2051/(933120*epsilon**4) - 11/(2592*epsilon**5) + 1/(324*epsilon**6)","11960":"-f_3**2/(864*epsilon) - f_3/(51840*epsilon) - 107*f_5/(12960*epsilon) - pi**6/(326592*epsilon) + pi**4/(388800*epsilon) + 1276763/(134369280*epsilon) - 299*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(259200*epsilon**2) + 76031/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 89921/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","11961":"f_3**2/(4320*epsilon) - 503*f_3/(207360*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(414720*epsilon) + 931/(559872*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 23789/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 1487/(2488320*epsilon**3) + 53/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","11962":"-293*f_3/(103680*epsilon) + 23*f_5/(34560*epsilon) + 7*pi**4/(414720*epsilon) + 185741/(14929920*epsilon) + 23*f_3/(6912*epsilon**2) + pi**4/(115200*epsilon**2) + 2741/(829440*epsilon**2) - f_3/(240*epsilon**3) - 4547/(622080*epsilon**3) - 409/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","11963":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","11964":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","11965":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","11966":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","11967":"-11*f_3**2/(5760*epsilon) + 2587*f_3/(746496*epsilon) - 133*f_5/(103680*epsilon) - pi**4/(2488320*epsilon) + 6797/(14929920*epsilon) + pi**6/(1088640*epsilon) - f_3/(20736*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 17137/(7464960*epsilon**2) - 19*f_3/(25920*epsilon**3) - 553/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","11968":"-329*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 5797*f_3/(51840*epsilon) - 419*f_5/(25920*epsilon) - 5*f_7/(72*epsilon) - 7*pi**6/(139968*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 361*f_3/(12960*epsilon**2) - 49*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11969":"-11*f_3**2/(5760*epsilon) + 2587*f_3/(746496*epsilon) - 133*f_5/(103680*epsilon) - pi**4/(2488320*epsilon) + 6797/(14929920*epsilon) + pi**6/(1088640*epsilon) - f_3/(20736*epsilon**2) + 7*f_5/(8640*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 17137/(7464960*epsilon**2) - 19*f_3/(25920*epsilon**3) - 553/(311040*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","11970":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","11971":"4*f_3**3/(3*epsilon) + f_3**2/epsilon - 3*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 281*f_9/(108*epsilon)","11972":"-19*f_3/(1728*epsilon) - 41*f_5/(1440*epsilon) + 113/(25920*epsilon) + 13*pi**4/(86400*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(14400*epsilon**2) - 1/(2160*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","11973":"-629*f_3/(8640*epsilon) - f_5/(36*epsilon) - pi**4/(43200*epsilon) + 10657/(82944*epsilon) + 43*f_3/(720*epsilon**2) - 1571/(27648*epsilon**2) + 1/(256*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","11974":"9*f_3**2/(160*epsilon) + 21817*f_3/(311040*epsilon) - 2051*f_5/(8640*epsilon) - 857*pi**4/(3110400*epsilon) - 67/(933120*epsilon) + pi**6/(15120*epsilon) - 857*f_3/(25920*epsilon**2) + 37*f_5/(720*epsilon**2) - 1549/(77760*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 13/(1296*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","11975":"-697*f_3/(207360*epsilon) - 31*f_5/(2160*epsilon) + pi**4/(64800*epsilon) + 3311137/(268738560*epsilon) - 13*f_3/(17280*epsilon**2) - 49/(4478976*epsilon**2) + pi**4/(86400*epsilon**2) + 17*f_3/(1440*epsilon**3) - 30083/(1866240*epsilon**3) + 691/(155520*epsilon**4) + 109/(12960*epsilon**5) - 1/(216*epsilon**6)","11976":"19*f_3**2/(1440*epsilon) - 6811*f_3/(62208*epsilon) + 629*f_5/(8640*epsilon) - pi**6/(38880*epsilon) - 67/(933120*epsilon) + 727*pi**4/(3110400*epsilon) + 727*f_3/(25920*epsilon**2) - 13*f_5/(720*epsilon**2) - 1549/(77760*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 13/(1296*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","11977":"-11*f_3**2/(4320*epsilon) - 163*f_3/(13824*epsilon) + 421*f_5/(20736*epsilon) - pi**6/(326592*epsilon) - 37*pi**4/(1244160*epsilon) + 374333/(134369280*epsilon) + 11*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(1036800*epsilon**2) + 52153/(8957952*epsilon**2) + f_3/(8640*epsilon**3) + 829/(1866240*epsilon**3) - 1487/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","11978":"-77*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 2953*f_3/(51840*epsilon) - 77*f_5/(2160*epsilon) - 559*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11979":"f_3**2/(960*epsilon) + 9647*f_3/(1244160*epsilon) - 163*f_5/(17280*epsilon) - 11*pi**4/(497664*epsilon) - pi**6/(2177280*epsilon) + 6343/(1658880*epsilon) + f_3/(6912*epsilon**2) + f_5/(240*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 439/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 23/(10368*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","11980":"-7*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 2057*f_3/(51840*epsilon) - 83*f_5/(8640*epsilon) - 563*f_7/(17280*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","11981":"211*f_3/(34560*epsilon) + 19*f_5/(34560*epsilon) - 1223651/(134369280*epsilon) + pi**4/(259200*epsilon) - 7*f_3/(1280*epsilon**2) + pi**4/(345600*epsilon**2) + 197459/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3043/(1866240*epsilon**3) - 541/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","11982":"259*f_3/(41472*epsilon) + f_5/(1728*epsilon) - 187859/(11197440*epsilon) - pi**4/(138240*epsilon) - f_3/(320*epsilon**2) + pi**4/(172800*epsilon**2) + 68569/(4976640*epsilon**2) + f_3/(1440*epsilon**3) - 143/(2488320*epsilon**3) - 749/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","11983":"-7*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 85*f_3/(2592*epsilon) - 629*f_5/(25920*epsilon) + 517*f_7/(8640*epsilon) - 45107/(622080*epsilon) + 17*pi**4/(777600*epsilon) + 23*pi**6/(979776*epsilon) - 11*f_3**2/(2160*epsilon**2) - 457*f_3/(25920*epsilon**2) + 151*f_5/(2592*epsilon**2) - 2183/(103680*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(259200*epsilon**2) + 19*f_3/(540*epsilon**3) - 2*f_5/(27*epsilon**3) + 127/(4320*epsilon**3) - 1/(180*epsilon**4)","11984":"193*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 107*f_3/(5184*epsilon) - 341*f_5/(5184*epsilon) - 743*f_7/(34560*epsilon) - 101*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 101*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","11985":"f_3**2/(1728*epsilon) - 13829*f_3/(622080*epsilon) + 1201*f_5/(51840*epsilon) - 11*pi**6/(1632960*epsilon) - 391*pi**4/(6220800*epsilon) + 5407/(373248*epsilon) - 17*f_3/(5760*epsilon**2) + 59*f_5/(4320*epsilon**2) - 71/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11986":"7*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 95*f_5/(1296*epsilon) + 7*f_7/(1080*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","11987":"-137*f_3/(38880*epsilon) - 2*f_5/(135*epsilon) + pi**4/(31104*epsilon) + 349/(58320*epsilon) - f_3/(216*epsilon**2) - pi**4/(64800*epsilon**2) + 2/(405*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","11988":"-f_3**2/(960*epsilon) + 2629*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 37*pi**4/(4147200*epsilon) - 4895/(5971968*epsilon) + pi**6/(1451520*epsilon) + 547*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 27827/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 587/(77760*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","11989":"7*f_3**2/(4320*epsilon) - 875*f_3/(186624*epsilon) - 61*f_5/(5184*epsilon) - 1099/(349920*epsilon) + 179*pi**4/(6220800*epsilon) + 31*pi**6/(6531840*epsilon) - 343*f_3/(155520*epsilon**2) + f_5/(270*epsilon**2) - pi**4/(77760*epsilon**2) + 277/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","11990":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 2*f_3/(27*epsilon) - 11*f_5/(216*epsilon) + 7*f_7/(120*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","11991":"13*f_3**2/(240*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 2065*f_7/(6912*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","11992":"-5269*f_3/(207360*epsilon) - 79*f_5/(8640*epsilon) + 7*pi**4/(414720*epsilon) + 190693/(4976640*epsilon) + 7*f_3/(576*epsilon**2) - 6259/(414720*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 107/(34560*epsilon**3) - 1/(2880*epsilon**4)","11993":"f_3**2/(864*epsilon) - 1213*f_3/(622080*epsilon) - 23*f_5/(2592*epsilon) - 43*pi**4/(1244160*epsilon) + 12817/(1866240*epsilon) + 37*pi**6/(3265920*epsilon) - 43*f_3/(10368*epsilon**2) + 17*f_5/(2160*epsilon**2) - 181/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","11994":"19*f_3**2/(576*epsilon) + 3049*f_3/(20736*epsilon) - 137*f_5/(864*epsilon) - 2887/(62208*epsilon) - 13*pi**6/(272160*epsilon) + 163*pi**4/(518400*epsilon) + 163*f_3/(4320*epsilon**2) - 49*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 73/(12960*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","11995":"-1213*f_3/(34560*epsilon) + 23*f_5/(2880*epsilon) - 13*pi**4/(345600*epsilon) + 6433/(414720*epsilon) - 13*f_3/(2880*epsilon**2) - 667/(69120*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) + 259/(46080*epsilon**3) + 9/(1280*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","11996":"49*f_3/(311040*epsilon) - 67927/(100776960*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 21371/(33592320*epsilon**2) + 121/(139968*epsilon**3) - 7/(15552*epsilon**4) + 1/(9720*epsilon**5)","11997":"f_3/(360*epsilon) - 407/(31104*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 3449/(2488320*epsilon**2) + 551/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","11998":"-589*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 4089953/(4837294080*epsilon) - 11*pi**4/(37324800*epsilon) - 127*f_3/(622080*epsilon**2) - 138377/(201553920*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 35123/(16796160*epsilon**3) - 8981/(5598720*epsilon**4) + 13/(19440*epsilon**5) - 1/(7776*epsilon**6)","11999":"f_3**2/(180*epsilon) - 8*f_3/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 115*f_5/(216*epsilon) - 49*f_7/(160*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","12000":"29*f_3**2/(30*epsilon) - 21*f_3*f_5/(40*epsilon) + 41*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(8*epsilon) - 5537*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12001":"359*f_3**2/(2160*epsilon) - 7*pi**4*f_3/(10800*epsilon) + 1837*f_3/(12960*epsilon) - 749*f_5/(2592*epsilon) + 37*f_7/(1440*epsilon) - 23*pi**6/(163296*epsilon) + 23*pi**4/(25920*epsilon) - 7*f_3**2/(180*epsilon**2) + 23*f_3/(216*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12002":"7*f_3**2/(51840*epsilon) - 9479*f_3/(3732480*epsilon) + 287*f_5/(103680*epsilon) - pi**6/(612360*epsilon) + 1247/(11197440*epsilon) + 491*pi**4/(37324800*epsilon) + 491*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 127/(186624*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12003":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","12004":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 49*f_7/(18*epsilon) + 1063*f_9/(324*epsilon)","12005":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","12006":"-73*f_3**2/(360*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 695*f_5/(432*epsilon) - 3661*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12007":"2*f_3**3/(3*epsilon) - 5*f_3*f_5/epsilon + 12*f_3_5/epsilon - 449*f_9/(108*epsilon) - 29*pi**8/(47250*epsilon)","12008":"-29*f_3**2/(51840*epsilon) + 797*f_3/(746496*epsilon) + 23*f_5/(11520*epsilon) - pi**6/(612360*epsilon) - 11551/(11197440*epsilon) + 131*pi**4/(37324800*epsilon) + 131*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12009":"-f_3**2/(720*epsilon) + 1259*f_3/(20736*epsilon) + 821*f_5/(17280*epsilon) - 147*f_7/(640*epsilon) - 143*pi**4/(1036800*epsilon) + pi**6/(54432*epsilon) + 172333/(2488320*epsilon) - 143*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) - 56897/(829440*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 11*f_3/(1440*epsilon**3) - 119/(6912*epsilon**3) + 139/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12010":"-53*f_3**2/(120*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 12383*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12011":"-29*f_3**2/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 2099*f_3/(4320*epsilon) - 29*f_5/(60*epsilon) + 7*f_7/(20*epsilon) - 11*pi**4/(8640*epsilon) + 61/(960*epsilon) + 4*f_3**2/(45*epsilon**2) - 7*f_3/(27*epsilon**2) + pi**4/(3600*epsilon**2) + 1735/(10368*epsilon**2) + 4*f_3/(45*epsilon**3) - 23/(270*epsilon**3) + 1/(72*epsilon**4)","12012":"-73*f_3**2/(180*epsilon) - 13*f_3*f_5/(18*epsilon) - 695*f_5/(216*epsilon) + 1351*f_7/(270*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","12013":"3*f_3**2/(80*epsilon) - 2411*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) + 7*f_5/(80*epsilon) + 7*f_7/(160*epsilon) + 13*pi**4/(51840*epsilon) + 1463/(38880*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 77/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","12014":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","12015":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","12016":"101*f_3**2/(12960*epsilon) - 1309*f_3/(10368*epsilon) - pi**4*f_3/(129600*epsilon) + 2189*f_5/(12960*epsilon) - 41*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 73*pi**4/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 73*f_3/(2592*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12017":"f_3**2/(180*epsilon) - 7*f_3*f_5/(120*epsilon) - 31*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 7*f_5/(144*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","12018":"-67*f_3**2/(270*epsilon) + 7*f_3*f_5/(135*epsilon) + pi**4*f_3/(1350*epsilon) - f_3_5/(5*epsilon) + 3059*f_7/(6480*epsilon) - 181*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","12019":"-359*f_3**2/(12960*epsilon) + 7*pi**4*f_3/(129600*epsilon) + 457*f_3/(8640*epsilon) - 19*f_5/(576*epsilon) + 17*f_7/(4320*epsilon) - 31*pi**4/(194400*epsilon) + 23*pi**6/(979776*epsilon) + 7*f_3**2/(2160*epsilon**2) - 31*f_3/(1620*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","12020":"-53*f_3**2/(360*epsilon) + 1781*f_3/(5184*epsilon) + 13*f_5/(360*epsilon) + 7*f_7/(160*epsilon) - 39347/(155520*epsilon) - 17*pi**4/(64800*epsilon) + f_3**2/(10*epsilon**2) - 581*f_3/(2160*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 101/(648*epsilon**2) + 7*f_3/(180*epsilon**3) - 91/(2160*epsilon**3) + 1/(180*epsilon**4)","12021":"-19*f_3**2/(1920*epsilon) + 9017*f_3/(103680*epsilon) + 439*f_5/(5760*epsilon) - 49*f_7/(640*epsilon) - 638477/(4976640*epsilon) + 103*pi**4/(2073600*epsilon) + pi**6/(51840*epsilon) - 791*f_3/(11520*epsilon**2) - 49*f_5/(960*epsilon**2) + pi**4/(115200*epsilon**2) + 15377/(138240*epsilon**2) + 11*f_3/(360*epsilon**3) - 391/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","12022":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","12023":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","12024":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","12025":"-131*f_3**2/(1440*epsilon) + 41*f_3/(320*epsilon) - 23*f_5/(540*epsilon) + 49*f_7/(320*epsilon) - 130841/(829440*epsilon) - pi**4/(6400*epsilon) - pi**6/(108864*epsilon) - 913*f_3/(8640*epsilon**2) - 13*f_5/(360*epsilon**2) + 29*pi**4/(86400*epsilon**2) + 8269/(103680*epsilon**2) + 29*f_3/(720*epsilon**3) - 1/(27*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(120*epsilon**5)","12026":"17*f_3**2/(1440*epsilon) + 3*f_3*f_5/(80*epsilon) + 149*f_3/(1152*epsilon) - 3*f_3_5/(80*epsilon) + 1511*f_5/(8640*epsilon) - 4459*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 131*pi**4/(518400*epsilon) - 529/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 131*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(86400*epsilon**2) + 7/(2592*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","12027":"217*f_3/(17280*epsilon) - 238537/(22394880*epsilon) - pi**4/(28800*epsilon) - f_3/(1440*epsilon**2) - 14629/(7464960*epsilon**2) + 359/(124416*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","12028":"11*f_3**2/(180*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(27*epsilon) - 73*f_5/(648*epsilon) - 161*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12029":"-13*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 235*f_5/(2592*epsilon) + 8393*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12030":"-23*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 205*f_5/(2592*epsilon) + 6083*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12031":"f_3**2/(720*epsilon) + 61*f_3/(768*epsilon) + 403*f_5/(17280*epsilon) - 76729/(829440*epsilon) - pi**6/(54432*epsilon) + pi**4/(4608*epsilon) - 73*f_3/(2880*epsilon**2) + f_5/(36*epsilon**2) - 7*pi**4/(57600*epsilon**2) + 9733/(276480*epsilon**2) - 7*f_3/(480*epsilon**3) + 227/(11520*epsilon**3) - 13/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12032":"269*f_3**2/(2880*epsilon) - 17993*f_3/(77760*epsilon) + 197*f_5/(4320*epsilon) - 407*pi**4/(3110400*epsilon) - pi**6/(181440*epsilon) + 965767/(7464960*epsilon) + 2401*f_3/(25920*epsilon**2) - 7*f_5/(1440*epsilon**2) - 10073/(155520*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - 29/(5184*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","12033":"-293*f_3/(103680*epsilon) + 23*f_5/(34560*epsilon) + 7*pi**4/(414720*epsilon) + 185741/(14929920*epsilon) + 23*f_3/(6912*epsilon**2) + pi**4/(115200*epsilon**2) + 2741/(829440*epsilon**2) - f_3/(240*epsilon**3) - 4547/(622080*epsilon**3) - 409/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","12034":"-f_3**2/(2880*epsilon) + 289*f_3/(124416*epsilon) - 137*f_5/(17280*epsilon) + 50059/(14929920*epsilon) + 257*pi**4/(6220800*epsilon) + pi**6/(181440*epsilon) + 257*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - 31*pi**4/(518400*epsilon**2) - 1537/(622080*epsilon**2) - 31*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 131/(20736*epsilon**3) + f_3/(360*epsilon**4) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","12035":"-19*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 1451*f_3/(25920*epsilon) + 61*f_5/(4320*epsilon) + 13*f_7/(960*epsilon) - 57071/(622080*epsilon) + pi**4/(31104*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) + 125*f_3/(5184*epsilon**2) + 25*f_5/(1296*epsilon**2) - 2971/(103680*epsilon**2) - pi**6/(81648*epsilon**2) + 11*pi**4/(259200*epsilon**2) - 4*f_3/(135*epsilon**3) - f_5/(108*epsilon**3) + 31/(864*epsilon**3) - 1/(180*epsilon**4)","12036":"f_3**2/(90*epsilon) - 215*f_3/(20736*epsilon) - 19*f_5/(1440*epsilon) + pi**6/(1088640*epsilon) + 18949/(7464960*epsilon) + 23*pi**4/(311040*epsilon) + 23*f_3/(2592*epsilon**2) + f_5/(720*epsilon**2) - 17*pi**4/(259200*epsilon**2) - 2147/(414720*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 757/(103680*epsilon**3) + f_3/(360*epsilon**4) - 43/(8640*epsilon**4) + 1/(720*epsilon**5)","12037":"3*f_3**2/(80*epsilon) - pi**4*f_3/(3600*epsilon) + 649*f_3/(12960*epsilon) - 137*f_5/(720*epsilon) + 7*f_7/(160*epsilon) + 13*pi**4/(51840*epsilon) + 1463/(38880*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 77/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","12038":"-3661*f_3/(622080*epsilon) - 263*f_5/(34560*epsilon) - 17*pi**4/(2073600*epsilon) + 1864781/(67184640*epsilon) + 67*f_3/(6912*epsilon**2) - 29017/(699840*epsilon**2) + 61*pi**4/(1036800*epsilon**2) - 37*f_3/(4320*epsilon**3) + 89701/(3732480*epsilon**3) - 329/(31104*epsilon**4) + 107/(25920*epsilon**5) - 1/(1080*epsilon**6)","12039":"-79*f_3/(69120*epsilon) - 23*pi**4/(691200*epsilon) + 120325/(8957952*epsilon) + 11*f_3/(2880*epsilon**2) - 66253/(7464960*epsilon**2) + 161/(38880*epsilon**3) - 19/(10368*epsilon**4) + 1/(2160*epsilon**5)","12040":"-f_3**2/(8*epsilon) + 305*f_3/(1152*epsilon) - 479/(3456*epsilon) - pi**4/(11520*epsilon) - f_3/(24*epsilon**2) + 49/(1152*epsilon**2) - 1/(192*epsilon**3)","12041":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","12042":"f_3**2/(180*epsilon) - 23*f_3/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 121*f_5/(216*epsilon) + 119*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","12043":"7*f_3**2/(40*epsilon) - 193*f_3/(360*epsilon) - pi**4*f_3/(1200*epsilon) - 59*f_5/(144*epsilon) + 7*f_7/(8*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","12044":"-223*f_3**2/(2160*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 509*f_3/(25920*epsilon) + 7*f_5/(1620*epsilon) + 27*f_7/(320*epsilon) - 11*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12045":"f_3/(1728*epsilon) + 23*f_5/(720*epsilon) - 11767/(829440*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) - 89/(8640*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 17/(1152*epsilon**3) + 1/(120*epsilon**4)","12046":"-287*f_3**2/(2880*epsilon) + 54811*f_3/(155520*epsilon) - 2863*f_5/(8640*epsilon) - 269*pi**4/(622080*epsilon) - 5809/(466560*epsilon) + pi**6/(11340*epsilon) - 269*f_3/(5184*epsilon**2) + 97*f_5/(1440*epsilon**2) - 121/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","12047":"-4943*f_3/(103680*epsilon) - 91*f_5/(1152*epsilon) - 77*pi**4/(1036800*epsilon) + 63245/(497664*epsilon) - 119*f_3/(8640*epsilon**2) - 41009/(829440*epsilon**2) + 7*pi**4/(34560*epsilon**2) + 7*f_3/(288*epsilon**3) - 823/(34560*epsilon**3) + 23/(1152*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12048":"343*f_3**2/(2160*epsilon) - 10147*f_3/(12960*epsilon) + 17*pi**4*f_3/(21600*epsilon) + 2003*f_5/(2592*epsilon) + 17*f_7/(288*epsilon) - 73*pi**6/(163296*epsilon) + 121*pi**4/(64800*epsilon) + 17*f_3**2/(360*epsilon**2) + 121*f_3/(540*epsilon**2) - 73*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12049":"-809*f_3/(69120*epsilon) - 469*f_5/(34560*epsilon) + 10015/(2239488*epsilon) + 7*pi**4/(115200*epsilon) + 7*f_3/(960*epsilon**2) - pi**4/(38400*epsilon**2) - 9193/(14929920*epsilon**2) - f_3/(320*epsilon**3) + 653/(77760*epsilon**3) - 1093/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","12050":"11*f_3/(1440*epsilon) - f_5/(36*epsilon) - 1177/(27648*epsilon) + 11*pi**4/(28800*epsilon) - 3*f_3/(80*epsilon**2) + 287/(9216*epsilon**2) - 23/(2304*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","12051":"-23*f_3**2/(1440*epsilon) + 84491*f_3/(1866240*epsilon) + 217*f_5/(17280*epsilon) - 2741*pi**4/(18662400*epsilon) - 27641/(5598720*epsilon) - pi**6/(272160*epsilon) - 2741*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) + 235/(93312*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(64800*epsilon**3) - 11/(12960*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","12052":"-1039*f_3/(207360*epsilon) + 41*f_5/(34560*epsilon) - 733363/(100776960*epsilon) + 61*pi**4/(1555200*epsilon) - 121*f_3/(103680*epsilon**2) - pi**4/(38400*epsilon**2) + 411943/(33592320*epsilon**2) + f_3/(480*epsilon**3) - 88687/(11197440*epsilon**3) + 451/(116640*epsilon**4) - 119/(77760*epsilon**5) + 1/(3240*epsilon**6)","12053":"-1073*f_3/(207360*epsilon) - 23*f_5/(3840*epsilon) - 79*pi**4/(2073600*epsilon) + 3237119/(67184640*epsilon) + 211*f_3/(34560*epsilon**2) - 8791/(174960*epsilon**2) + 23*pi**4/(345600*epsilon**2) - 11*f_3/(1440*epsilon**3) + 102229/(3732480*epsilon**3) - 1789/(155520*epsilon**4) + 107/(25920*epsilon**5) - 1/(1080*epsilon**6)","12054":"-857*f_3/(207360*epsilon) - 23*f_5/(3840*epsilon) - 79*pi**4/(2073600*epsilon) + 130721/(4199040*epsilon) + 211*f_3/(34560*epsilon**2) - 6253/(174960*epsilon**2) + 23*pi**4/(345600*epsilon**2) - 11*f_3/(1440*epsilon**3) + 81709/(3732480*epsilon**3) - 1573/(155520*epsilon**4) + 107/(25920*epsilon**5) - 1/(1080*epsilon**6)","12055":"11*f_3**2/(720*epsilon) + 4487*f_3/(34560*epsilon) - 1009*f_5/(17280*epsilon) - 39251/(276480*epsilon) + pi**6/(54432*epsilon) + 77*pi**4/(345600*epsilon) - 7*f_3/(576*epsilon**2) + f_5/(72*epsilon**2) - 11*pi**4/(57600*epsilon**2) + 2401/(55296*epsilon**2) - 11*f_3/(480*epsilon**3) + 391/(11520*epsilon**3) - 37/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12056":"73*f_3**2/(120*epsilon) - 19*f_3/(18*epsilon) - pi**4*f_3/(600*epsilon) + 31*f_5/(36*epsilon) - 7*f_7/(20*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","12057":"17*f_3**2/(40*epsilon) - 11*f_3*f_5/(40*epsilon) + 661*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 439*f_5/(144*epsilon) - 10829*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12058":"31*f_3**2/(17280*epsilon) + 1339*f_3/(233280*epsilon) - 313*f_5/(5760*epsilon) + 49*f_7/(768*epsilon) - 15233/(1399680*epsilon) - 443*pi**4/(6220800*epsilon) + pi**6/(1632960*epsilon) - 443*f_3/(51840*epsilon**2) + f_5/(2880*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 43/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","12059":"-119*f_3**2/(360*epsilon) - 9*f_3*f_5/(40*epsilon) - 79*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 37*f_5/(72*epsilon) + 3143*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12060":"7*f_3/(2560*epsilon) + 19*f_5/(34560*epsilon) - 226621/(67184640*epsilon) + 11*pi**4/(2073600*epsilon) + 11*f_3/(17280*epsilon**2) - 42167/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 497/(233280*epsilon**3) + 221/(311040*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","12061":"13*f_3**2/(1080*epsilon) + 11*f_3*f_5/(216*epsilon) + 205*f_5/(1296*epsilon) - 3493*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","12062":"-19*f_3**2/(8640*epsilon) + 3539*f_3/(622080*epsilon) - 109*f_5/(10368*epsilon) - 71*pi**4/(6220800*epsilon) + 8371/(1866240*epsilon) + pi**6/(102060*epsilon) - 71*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) - 367/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12063":"5*f_3**2/(1728*epsilon) - 871*f_3/(124416*epsilon) + 61*f_5/(10368*epsilon) - 49*pi**4/(6220800*epsilon) - 737/(995328*epsilon) - pi**6/(1632960*epsilon) - 49*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 245/(62208*epsilon**2) - f_3/(288*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","12064":"47*f_3**2/(17280*epsilon) + 247*f_3/(103680*epsilon) + 283*f_5/(25920*epsilon) - 191641/(14929920*epsilon) - 13*pi**6/(1632960*epsilon) - pi**4/(248832*epsilon) + 25*f_3/(20736*epsilon**2) - 49*f_5/(8640*epsilon**2) - 7*pi**4/(115200*epsilon**2) + 4247/(414720*epsilon**2) - 11*f_3/(1080*epsilon**3) + 1/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 11/(1080*epsilon**4) + 1/(240*epsilon**5)","12065":"-5*f_3**2/(1728*epsilon) + 2579*f_3/(622080*epsilon) - 13*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 335/(373248*epsilon) + 169*pi**4/(6220800*epsilon) + 169*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 343/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12066":"13*f_3**2/(1920*epsilon) + 1669*f_3/(207360*epsilon) + f_5/(640*epsilon) - 50267/(4976640*epsilon) - pi**6/(120960*epsilon) - 49*pi**4/(1036800*epsilon) - 49*f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 311/(51840*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(28800*epsilon**3) - 101/(34560*epsilon**3) - f_3/(240*epsilon**4) + 7/(480*epsilon**4) - 1/(90*epsilon**5)","12067":"-29*f_3**2/(360*epsilon) + 11497*f_3/(103680*epsilon) - 67*f_5/(1080*epsilon) + 49*f_7/(320*epsilon) - 47*pi**6/(544320*epsilon) - 20557/(311040*epsilon) + 47*pi**4/(207360*epsilon) + 47*f_3/(1728*epsilon**2) - 11*f_5/(180*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 497/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 23/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12068":"-13*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 4181*f_3/(25920*epsilon) - 1247*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12069":"779*f_3/(207360*epsilon) + 7*f_5/(11520*epsilon) - pi**4/(2073600*epsilon) + 736673/(89579520*epsilon) - f_3/(17280*epsilon**2) - 7303/(2985984*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2423/(622080*epsilon**3) - 73/(6912*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","12070":"959*f_3/(34560*epsilon) + 17*f_5/(1920*epsilon) - 14149/(331776*epsilon) - 19*pi**4/(345600*epsilon) - 19*f_3/(2880*epsilon**2) + pi**4/(57600*epsilon**2) + 2611/(138240*epsilon**2) + f_3/(480*epsilon**3) - 47/(11520*epsilon**3) + 1/(960*epsilon**4)","12071":"-157*f_3/(10368*epsilon) - 7*f_5/(2880*epsilon) + pi**4/(129600*epsilon) + 4331/(2488320*epsilon) + f_3/(1080*epsilon**2) - pi**4/(86400*epsilon**2) + 3143/(829440*epsilon**2) - f_3/(720*epsilon**3) + 311/(69120*epsilon**3) + 7/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","12072":"341*f_3/(207360*epsilon) + 53*f_5/(3840*epsilon) - 1087247/(134369280*epsilon) + pi**4/(76800*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(115200*epsilon**2) - 1505/(4478976*epsilon**2) + f_3/(1440*epsilon**3) - 1181/(233280*epsilon**3) + 703/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","12073":"-f_3/(5184*epsilon) - f_5/(432*epsilon) - 7*pi**4/(259200*epsilon) + 1751/(622080*epsilon) - 7*f_3/(2160*epsilon**2) + 53/(5760*epsilon**2) + 7/(4320*epsilon**3) - 1/(360*epsilon**4)","12074":"13*f_3**2/(17280*epsilon) + 9697*f_3/(622080*epsilon) - 2*f_5/(81*epsilon) - 61*pi**6/(3265920*epsilon) + 91*pi**4/(1036800*epsilon) + 57071/(1866240*epsilon) + 707*f_3/(103680*epsilon**2) - 119*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12075":"-29*f_3**2/(8640*epsilon) + 991*f_3/(124416*epsilon) - 101*f_5/(10368*epsilon) - 1259/(1866240*epsilon) + 97*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 97*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 553/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12076":"-163*f_3/(1728*epsilon) - 41*f_5/(1440*epsilon) + 13*pi**4/(86400*epsilon) + 833/(25920*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(14400*epsilon**2) - 1/(2160*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","12077":"691*f_3/(103680*epsilon) + 77*f_5/(17280*epsilon) - 715907/(134369280*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 6251/(8957952*epsilon**2) + f_3/(4320*epsilon**3) - 7619/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12078":"f_3**2/(640*epsilon) - 557*f_3/(207360*epsilon) - 29*f_5/(5760*epsilon) - 59*pi**4/(518400*epsilon) + pi**6/(181440*epsilon) + 42461/(995328*epsilon) - 59*f_3/(4320*epsilon**2) + f_5/(320*epsilon**2) - 89/(41472*epsilon**2) + 13*pi**4/(172800*epsilon**2) + 13*f_3/(1440*epsilon**3) - 13/(1080*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 7/(720*epsilon**4) - 1/(240*epsilon**5)","12079":"-113*f_3**2/(1920*epsilon) + 2299*f_3/(20736*epsilon) - 23*f_5/(1440*epsilon) - 619/(9720*epsilon) - 143*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) - 61*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 359/(13824*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 499/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","12080":"101*f_3**2/(1920*epsilon) - 16837*f_3/(103680*epsilon) - 257*f_5/(5760*epsilon) + 49*f_7/(640*epsilon) - 43*pi**4/(414720*epsilon) - pi**6/(120960*epsilon) + 11425/(124416*epsilon) + 491*f_3/(11520*epsilon**2) + 7*f_5/(320*epsilon**2) - 1235/(13824*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 643/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","12081":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","12082":"1477*f_3/(103680*epsilon) - 103*f_5/(8640*epsilon) - pi**4/(23040*epsilon) - 17353/(22394880*epsilon) + f_3/(8640*epsilon**2) + 2953/(14929920*epsilon**2) - 1463/(2488320*epsilon**3) - 233/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","12083":"f_3**2/(108*epsilon) - 109*f_3/(2592*epsilon) + 283/(6912*epsilon) + f_3/(108*epsilon**2) - 77/(5184*epsilon**2) + 1/(432*epsilon**3)","12084":"551*f_3/(124416*epsilon) - f_5/(1296*epsilon) - 391/(27648*epsilon) + 61*pi**4/(3732480*epsilon) - 25*f_3/(7776*epsilon**2) - pi**4/(155520*epsilon**2) + 1081/(124416*epsilon**2) + f_3/(1296*epsilon**3) - 43/(15552*epsilon**3) + 1/(2592*epsilon**4)","12085":"-121*f_3**2/(8640*epsilon) + 5029*f_3/(103680*epsilon) + 103*f_5/(25920*epsilon) - 95209/(1866240*epsilon) + pi**6/(408240*epsilon) + 7*pi**4/(172800*epsilon) - 467*f_3/(17280*epsilon**2) - 43*f_5/(4320*epsilon**2) - pi**4/(11520*epsilon**2) + 569/(11520*epsilon**2) - f_3/(108*epsilon**3) - 133/(103680*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 59/(4320*epsilon**4) + 1/(240*epsilon**5)","12086":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 153*f_3/(1280*epsilon) - 57*f_5/(320*epsilon) + 7*f_7/(160*epsilon) + 119/(6912*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 35/(1728*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","12087":"-47*f_3**2/(2880*epsilon) + 52651*f_3/(155520*epsilon) - 3703*f_5/(8640*epsilon) - 269*pi**4/(622080*epsilon) - 5809/(466560*epsilon) + pi**6/(11340*epsilon) - 269*f_3/(5184*epsilon**2) + 97*f_5/(1440*epsilon**2) - 121/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","12088":"137*f_3**2/(2160*epsilon) - 3811*f_3/(25920*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 547*f_5/(1620*epsilon) - 877*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12089":"-2159*f_3/(51840*epsilon) - 77*f_5/(2880*epsilon) - 11*pi**4/(518400*epsilon) + 123119/(2488320*epsilon) - 11*f_3/(4320*epsilon**2) - pi**4/(86400*epsilon**2) + 4103/(829440*epsilon**2) - f_3/(720*epsilon**3) + 551/(69120*epsilon**3) + 1/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","12090":"109*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 7*f_3/(192*epsilon) - 775*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 251*pi**4/(777600*epsilon) + 73*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 251*f_3/(6480*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12091":"47*f_3/(34560*epsilon) - 7*f_5/(2880*epsilon) - 1913/(1866240*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - 103/(124416*epsilon**2) - f_3/(720*epsilon**3) + 31/(12960*epsilon**3) - 1/(864*epsilon**4)","12092":"-203*f_3**2/(12960*epsilon) + 5*f_3/(10368*epsilon) + pi**4*f_3/(8100*epsilon) + 77*f_5/(3240*epsilon) + 239*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 181*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12093":"13*f_3/(17280*epsilon) - 181729/(44789760*epsilon) - pi**4/(345600*epsilon) - f_3/(2880*epsilon**2) - 3253/(933120*epsilon**2) + 1391/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","12094":"283*f_3/(103680*epsilon) + 77*f_5/(17280*epsilon) - 172027/(67184640*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 12283/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 8231/(3732480*epsilon**3) - 247/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12095":"37*f_3**2/(2160*epsilon) - 719*f_3/(2592*epsilon) - pi**4*f_3/(21600*epsilon) + 311*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(163296*epsilon) + pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + f_3/(135*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12096":"-941*f_3/(34560*epsilon) - f_5/(90*epsilon) + 19*pi**4/(345600*epsilon) + 2647/(82944*epsilon) - f_3/(960*epsilon**2) - 31/(3072*epsilon**2) + 7/(7680*epsilon**3) + 13/(1920*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","12097":"-17*f_3**2/(960*epsilon) + 361*f_3/(20736*epsilon) + 11*f_5/(288*epsilon) - pi**6/(25920*epsilon) + 7423/(311040*epsilon) + 157*pi**4/(518400*epsilon) + 157*f_3/(4320*epsilon**2) - 13*f_5/(480*epsilon**2) - pi**4/(8640*epsilon**2) - 17/(6480*epsilon**2) - f_3/(72*epsilon**3) + 1/(216*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12098":"-78481/(67184640*epsilon) - 48341/(44789760*epsilon**2) + 19849/(3732480*epsilon**3) - 1039/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12099":"-f_3**2/(1920*epsilon) - 5053*f_3/(622080*epsilon) - 17*f_5/(8640*epsilon) - pi**6/(544320*epsilon) + 49*pi**4/(1555200*epsilon) + 29777/(1866240*epsilon) + 49*f_3/(12960*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) - 649/(414720*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 359/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","12100":"f_3**2/(17280*epsilon) + 1273*f_3/(3732480*epsilon) + 287*f_5/(103680*epsilon) - 27031/(11197440*epsilon) - 187*pi**4/(12441600*epsilon) - pi**6/(1088640*epsilon) - 223*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 11611/(3732480*epsilon**2) + 41*f_3/(25920*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","12101":"-5*f_3**2/(10368*epsilon) + 1541*f_3/(746496*epsilon) - 119*f_5/(311040*epsilon) - 13*pi**4/(829440*epsilon) + pi**6/(9797760*epsilon) + 7117/(5598720*epsilon) - 101*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 4591/(3732480*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 751/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","12102":"13*f_3**2/(5760*epsilon) - 2101*f_3/(622080*epsilon) - 17*f_5/(8640*epsilon) - pi**6/(544320*epsilon) + 11*pi**4/(777600*epsilon) + 5963/(1866240*epsilon) + 11*f_3/(6480*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 839/(414720*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 287/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","12103":"91*f_3/(51840*epsilon) - 47521/(44789760*epsilon) - 11*pi**4/(1036800*epsilon) - 11*f_3/(8640*epsilon**2) + 127/(186624*epsilon**2) + 239/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","12104":"11*f_3/(6912*epsilon) + 7*f_5/(17280*epsilon) - 7*pi**4/(1555200*epsilon) - 4673/(13436928*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 13147/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 3479/(3732480*epsilon**3) - 71/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12105":"-37*f_3**2/(17280*epsilon) + 487*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 47*pi**4/(3110400*epsilon) - 185/(373248*epsilon) + pi**6/(3265920*epsilon) - 47*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 1/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1440*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12106":"11*f_3**2/(17280*epsilon) + 2071*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 119*pi**4/(3110400*epsilon) - 5677/(1866240*epsilon) + pi**6/(3265920*epsilon) - 119*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) + 71/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1440*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12107":"f_3**2/(12*epsilon) - 73*f_3/(576*epsilon) + pi**4/(5760*epsilon) + 43/(576*epsilon) + f_3/(48*epsilon**2) - 1/(144*epsilon**2)","12108":"-f_3**2/(6*epsilon) + 41*f_3/(72*epsilon) - 427/(864*epsilon) - f_3/(8*epsilon**2) + 23/(192*epsilon**2) - 1/(96*epsilon**3)","12109":"-7*f_3/(3456*epsilon) + 25361/(14929920*epsilon) + 7*pi**4/(345600*epsilon) + 7*f_3/(2880*epsilon**2) - 7/(19440*epsilon**2) - 35/(20736*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","12110":"-89*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - 51641/(322486272*epsilon) + 19*pi**4/(24883200*epsilon) + 19*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 8563/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 3427/(33592320*epsilon**3) - 91/(311040*epsilon**4) + 41/(77760*epsilon**5) - 1/(3888*epsilon**6)","12111":"-23*f_3**2/(25920*epsilon) - f_3/(82944*epsilon) + 319*f_5/(207360*epsilon) - 34471/(59719680*epsilon) - pi**6/(1959552*epsilon) + pi**4/(92160*epsilon) + 257*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 3317/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 3007/(3732480*epsilon**3) - 1/(23040*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","12112":"-13*f_3**2/(103680*epsilon) - 77*f_3/(414720*epsilon) - 35*f_5/(62208*epsilon) - 259/(3317760*epsilon) + pi**6/(6531840*epsilon) + 247*pi**4/(55987200*epsilon) + 247*f_3/(466560*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(373248*epsilon**2) - 31/(2799360*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 271/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","12113":"-11*f_3**2/(25920*epsilon) - 139*f_3/(138240*epsilon) + 113*f_5/(207360*epsilon) - pi**6/(1959552*epsilon) + 39337/(59719680*epsilon) + 101*pi**4/(12441600*epsilon) + f_3/(2560*epsilon**2) - f_5/(2592*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 371/(699840*epsilon**2) + f_3/(8640*epsilon**3) + 371/(746496*epsilon**3) + 1/(13824*epsilon**4) - 13/(25920*epsilon**5) + 1/(4320*epsilon**6)","12114":"-f_3**2/(8640*epsilon) - 2237*f_3/(622080*epsilon) - 529*f_5/(51840*epsilon) - 9517/(1866240*epsilon) - 11*pi**4/(248832*epsilon) + pi**6/(1632960*epsilon) - 55*f_3/(10368*epsilon**2) - f_5/(4320*epsilon**2) + 437/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12115":"f_3**2/(1080*epsilon) + 3649*f_3/(1244160*epsilon) - f_5/(480*epsilon) - 251009/(22394880*epsilon) - pi**6/(725760*epsilon) + 337*pi**4/(37324800*epsilon) - 7*f_3/(9720*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(172800*epsilon**2) + 9043/(1244160*epsilon**2) - f_3/(240*epsilon**3) - pi**4/(129600*epsilon**3) + 2309/(311040*epsilon**3) + f_3/(270*epsilon**4) - 89/(8640*epsilon**4) + 7/(2160*epsilon**5)","12116":"-23*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 21*f_3/(64*epsilon) - 145*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","12117":"f_3/(34560*epsilon) - pi**4/(345600*epsilon) - 77/(746496*epsilon) - f_3/(2880*epsilon**2) - 571/(622080*epsilon**2) + 1/(5184*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","12118":"-1097*f_3**2/(2160*epsilon) - 5827*f_3/(12960*epsilon) + 17*pi**4*f_3/(21600*epsilon) + 2939*f_5/(2592*epsilon) + 73*f_7/(288*epsilon) - 73*pi**6/(163296*epsilon) + 121*pi**4/(64800*epsilon) + 17*f_3**2/(360*epsilon**2) + 121*f_3/(540*epsilon**2) - 73*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12119":"127*f_3/(1728*epsilon) + 23*f_5/(720*epsilon) - 64327/(829440*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) + 1/(8640*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 17/(1152*epsilon**3) + 1/(120*epsilon**4)","12120":"791*f_3/(34560*epsilon) + 7*f_5/(1920*epsilon) - 28907/(1658880*epsilon) - 7*pi**4/(345600*epsilon) - 7*f_3/(2880*epsilon**2) + pi**4/(57600*epsilon**2) + 67/(34560*epsilon**2) + f_3/(480*epsilon**3) - 13/(2304*epsilon**3) + 1/(240*epsilon**4)","12121":"7*f_3/(1440*epsilon) - 763/(69120*epsilon) - pi**4/(28800*epsilon) - f_3/(240*epsilon**2) + 17/(23040*epsilon**2) - 1/(640*epsilon**3) + 1/(96*epsilon**4) - 1/(120*epsilon**5)","12122":"-2579*f_3/(8640*epsilon) + 41*f_5/(144*epsilon) - pi**4/(43200*epsilon) + 7465/(82944*epsilon) + 43*f_3/(720*epsilon**2) - 1379/(27648*epsilon**2) + 1/(256*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","12123":"f_3**2/(1080*epsilon) + 3649*f_3/(1244160*epsilon) - f_5/(480*epsilon) - 251009/(22394880*epsilon) - pi**6/(725760*epsilon) + 337*pi**4/(37324800*epsilon) - 7*f_3/(9720*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(172800*epsilon**2) + 9043/(1244160*epsilon**2) - f_3/(240*epsilon**3) - pi**4/(129600*epsilon**3) + 2309/(311040*epsilon**3) + f_3/(270*epsilon**4) - 89/(8640*epsilon**4) + 7/(2160*epsilon**5)","12124":"749*f_3/(51840*epsilon) - 31*f_5/(4320*epsilon) - 3847/(622080*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 103/(10368*epsilon**2) - f_3/(360*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","12125":"71*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 120109/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) + 7273/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 73/(1866240*epsilon**3) + 1093/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","12126":"f_3/(360*epsilon) - 407/(31104*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 3449/(2488320*epsilon**2) + 551/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","12127":"37*f_3/(34560*epsilon) + 11669/(134369280*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) + 1021/(3732480*epsilon**2) - 1463/(933120*epsilon**3) + 29/(25920*epsilon**4) - 1/(3240*epsilon**5)","12128":"7*f_3/(9720*epsilon) - f_5/(540*epsilon) - 5681/(1244160*epsilon) + pi**4/(103680*epsilon) + f_3/(432*epsilon**2) - 1319/(311040*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 5/(576*epsilon**3) - 7/(2160*epsilon**4)","12129":"-625*f_3/(124416*epsilon) + f_5/(432*epsilon) - 11*pi**4/(414720*epsilon) + 4765/(248832*epsilon) + 5*f_3/(864*epsilon**2) - 1883/(124416*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 11/(1728*epsilon**3) - 1/(864*epsilon**4)","12130":"-7*f_3**2/(1440*epsilon) + f_3/(320*epsilon) - 215*f_5/(1728*epsilon) + pi**4/(57600*epsilon) + pi**6/(108864*epsilon) + 54517/(414720*epsilon) + 149*f_3/(960*epsilon**2) - 5*f_5/(144*epsilon**2) - 42397/(276480*epsilon**2) - f_3/(16*epsilon**3) + 563/(9216*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12131":"4061*f_3/(622080*epsilon) + 287*f_5/(34560*epsilon) - 13879/(2799360*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + pi**4/(1036800*epsilon**2) + 3719/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 161/(38880*epsilon**3) - 181/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","12132":"f_3**2/(4320*epsilon) + 629*f_3/(31104*epsilon) + 179*f_5/(12960*epsilon) - 436873/(11197440*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(155520*epsilon) - 1183*f_3/(25920*epsilon**2) + 5*f_5/(432*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 10361/(248832*epsilon**2) + 41*f_3/(2160*epsilon**3) - 611/(41472*epsilon**3) - 61/(17280*epsilon**4) + 17/(4320*epsilon**5) - 1/(1080*epsilon**6)","12133":"-f_3**2/(2880*epsilon) + 833*f_3/(373248*epsilon) + f_5/(6480*epsilon) - 70439/(16796160*epsilon) + pi**6/(4354560*epsilon) + 631*pi**4/(111974400*epsilon) - 8149*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 79*pi**4/(6220800*epsilon**2) + 38173/(3732480*epsilon**2) + 2*f_3/(405*epsilon**3) - 22781/(1866240*epsilon**3) + 7*pi**4/(777600*epsilon**3) - 13*f_3/(6480*epsilon**4) + 59/(8640*epsilon**4) - 19/(12960*epsilon**5)","12134":"-49*f_3**2/(8640*epsilon) + 26539*f_3/(1244160*epsilon) + f_5/(480*epsilon) - 291857/(22394880*epsilon) - 83*pi**4/(3732480*epsilon) + pi**6/(1451520*epsilon) - 23*f_3/(124416*epsilon**2) - f_5/(432*epsilon**2) - 49/(5184*epsilon**2) + pi**4/(27648*epsilon**2) - f_3/(144*epsilon**3) - pi**4/(51840*epsilon**3) + 1919/(124416*epsilon**3) + f_3/(432*epsilon**4) - 1/(144*epsilon**4) + 1/(864*epsilon**5)","12135":"-11*f_3**2/(4320*epsilon) + 16429*f_3/(1244160*epsilon) - f_5/(480*epsilon) - 272663/(22394880*epsilon) - pi**6/(725760*epsilon) - 419*pi**4/(37324800*epsilon) - 49*f_3/(15552*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(172800*epsilon**2) + 12463/(1244160*epsilon**2) - f_3/(240*epsilon**3) - pi**4/(129600*epsilon**3) + 397/(62208*epsilon**3) + f_3/(270*epsilon**4) - 89/(8640*epsilon**4) + 7/(2160*epsilon**5)","12136":"-11*f_3**2/(17280*epsilon) + 697*f_3/(622080*epsilon) + 481*f_5/(51840*epsilon) - 817541/(44789760*epsilon) - pi**6/(3265920*epsilon) + 53*pi**4/(1036800*epsilon) + 53*f_3/(8640*epsilon**2) + f_5/(8640*epsilon**2) - 19*pi**4/(518400*epsilon**2) - 145/(46656*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 463/(62208*epsilon**3) + f_3/(720*epsilon**4) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","12137":"19*f_3/(103680*epsilon) - pi**4/(691200*epsilon) + 2663/(89579520*epsilon) - f_3/(5760*epsilon**2) + 1/(38880*epsilon**2) - 17/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","12138":"17*f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 1183*f_3/(155520*epsilon) - 107*f_5/(31104*epsilon) - 67*f_7/(17280*epsilon) - 17*pi**6/(1959552*epsilon) + 731/(311040*epsilon) + 77*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 77*f_3/(12960*epsilon**2) - 17*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","12139":"f_3**2/(162*epsilon) - pi**4*f_3/(32400*epsilon) + 59*f_3/(1728*epsilon) - 251*f_5/(5184*epsilon) - 323*f_7/(34560*epsilon) - 107*pi**4/(777600*epsilon) - 7/(5760*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 107*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 7/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","12140":"-13*f_3/(10368*epsilon) - f_5/(17280*epsilon) + pi**4/(115200*epsilon) + 4829/(3359232*epsilon) + f_3/(960*epsilon**2) - 57589/(44789760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 2845/(746496*epsilon**3) - 1147/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","12141":"-13*f_3**2/(1152*epsilon) - 1529*f_3/(622080*epsilon) + 53*f_5/(4320*epsilon) + 4637/(4976640*epsilon) + pi**6/(544320*epsilon) + 79*pi**4/(3110400*epsilon) + 3187*f_3/(103680*epsilon**2) - 37*f_5/(2880*epsilon**2) - 18553/(1244160*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1661/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","12142":"f_3**2/(216*epsilon) + 2027*f_3/(69120*epsilon) - 1549*f_5/(51840*epsilon) - 57169/(5598720*epsilon) - 107*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) - f_3/(36*epsilon**2) + 7*f_5/(432*epsilon**2) + pi**4/(34560*epsilon**2) + 77833/(4976640*epsilon**2) + f_3/(288*epsilon**3) - 3139/(497664*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","12143":"-131*f_3**2/(3240*epsilon) - 263*f_3/(17280*epsilon) + pi**4*f_3/(8100*epsilon) + 229*f_5/(2880*epsilon) - 377*f_7/(34560*epsilon) - 25*pi**6/(979776*epsilon) + 31*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 31*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12144":"-59*f_3/(13824*epsilon) - 5*f_5/(6912*epsilon) - 456953/(89579520*epsilon) + 17*pi**4/(691200*epsilon) + 19*f_3/(11520*epsilon**2) - 1399/(933120*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 1379/(103680*epsilon**3) - 1487/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","12145":"131*f_3**2/(12960*epsilon) - 1985*f_3/(31104*epsilon) - pi**4*f_3/(64800*epsilon) + 5513*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 59*pi**6/(979776*epsilon) + 377*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 377*f_3/(12960*epsilon**2) - 59*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12146":"7*f_3**2/(2880*epsilon) - 1657*f_3/(1244160*epsilon) - 13*f_5/(4320*epsilon) - pi**6/(2177280*epsilon) - 11*pi**4/(12441600*epsilon) + 1121/(349920*epsilon) - 23*f_3/(11520*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(41472*epsilon**2) + 5953/(3732480*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 827/(622080*epsilon**3) + f_3/(720*epsilon**4) - 77/(25920*epsilon**4) + 1/(864*epsilon**5)","12147":"11*f_3**2/(8640*epsilon) - 1337*f_3/(311040*epsilon) - 1285/(1119744*epsilon) + pi**6/(1451520*epsilon) + 709*pi**4/(37324800*epsilon) + 349*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) + 2263/(2488320*epsilon**2) - f_3/(288*epsilon**3) - pi**4/(518400*epsilon**3) + 1721/(311040*epsilon**3) + 19*f_3/(4320*epsilon**4) - 43/(3456*epsilon**4) + 13/(2160*epsilon**5)","12148":"61*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 161*f_3/(2880*epsilon) - 65*f_5/(576*epsilon) - 23*f_7/(1920*epsilon) - 107*pi**4/(777600*epsilon) - 73/(17280*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 43/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","12149":"43*f_3**2/(17280*epsilon) - 6133*f_3/(622080*epsilon) + 119*f_5/(10368*epsilon) - pi**6/(204120*epsilon) + 17*pi**4/(777600*epsilon) + 50995/(8957952*epsilon) + 17*f_3/(6480*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 3131/(933120*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 527/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","12150":"11*f_3**2/(8640*epsilon) - 1337*f_3/(311040*epsilon) - 1285/(1119744*epsilon) + pi**6/(1451520*epsilon) + 709*pi**4/(37324800*epsilon) + 349*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) + 2263/(2488320*epsilon**2) - f_3/(288*epsilon**3) - pi**4/(518400*epsilon**3) + 1721/(311040*epsilon**3) + 19*f_3/(4320*epsilon**4) - 43/(3456*epsilon**4) + 13/(2160*epsilon**5)","12151":"-f_3**2/(5760*epsilon) - 3077*f_3/(1244160*epsilon) + 17*f_5/(34560*epsilon) - 11*pi**4/(2488320*epsilon) + 9959/(11197440*epsilon) + pi**6/(362880*epsilon) - 11*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(115200*epsilon**2) - 133/(3732480*epsilon**2) - f_3/(960*epsilon**3) - 47/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","12152":"-29*f_3**2/(8640*epsilon) + 4667*f_3/(622080*epsilon) - 149*f_5/(10368*epsilon) + 97*pi**4/(6220800*epsilon) + 4429/(1866240*epsilon) + 11*pi**6/(1632960*epsilon) + 97*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 125/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12153":"11*f_3**2/(8640*epsilon) - 8381*f_3/(1244160*epsilon) + f_5/(480*epsilon) + 17*pi**4/(18662400*epsilon) + pi**6/(1451520*epsilon) + 187609/(22394880*epsilon) + 841*f_3/(124416*epsilon**2) - f_5/(432*epsilon**2) - 109/(5184*epsilon**2) + pi**4/(27648*epsilon**2) - f_3/(144*epsilon**3) - pi**4/(51840*epsilon**3) + 2135/(124416*epsilon**3) + f_3/(432*epsilon**4) - 1/(144*epsilon**4) + 1/(864*epsilon**5)","12154":"-f_3**2/(216*epsilon) + 37*f_3/(5184*epsilon) - pi**4/(17280*epsilon) + 295/(20736*epsilon) + f_3/(432*epsilon**2) - 47/(5184*epsilon**2) + 1/(432*epsilon**3)","12155":"89*f_3/(69120*epsilon) + 287*f_5/(34560*epsilon) - 2352947/(268738560*epsilon) + 109*pi**4/(6220800*epsilon) + 109*f_3/(51840*epsilon**2) - 196513/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4853/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","12156":"-2071*f_3/(207360*epsilon) - 109*f_5/(17280*epsilon) + 23*pi**4/(691200*epsilon) + 33931/(2488320*epsilon) + 77*f_3/(8640*epsilon**2) - 1589/(207360*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(288*epsilon**3) - 1/(1440*epsilon**4)","12157":"f_3/(288*epsilon) - pi**4/(43200*epsilon) - 257/(1244160*epsilon) - f_3/(360*epsilon**2) + 1237/(497664*epsilon**2) + 263/(207360*epsilon**3) - 11/(5760*epsilon**4) + 1/(1440*epsilon**5)","12158":"49*f_3**2/(17280*epsilon) + 3149*f_3/(622080*epsilon) - 577*f_5/(25920*epsilon) - 41*pi**4/(518400*epsilon) + 13*pi**6/(1632960*epsilon) + 24649/(1866240*epsilon) - 41*f_3/(4320*epsilon**2) + 49*f_5/(8640*epsilon**2) + 1/(405*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12159":"41*f_3/(38880*epsilon) - 1023709/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 40807/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1121/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","12160":"191*f_3/(77760*epsilon) - f_5/(540*epsilon) - 13781/(1244160*epsilon) + pi**4/(103680*epsilon) + f_3/(432*epsilon**2) - 779/(311040*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(270*epsilon**3) + 5/(576*epsilon**3) - 7/(2160*epsilon**4)","12161":"f_3**2/(2880*epsilon) + 15997*f_3/(3732480*epsilon) - 41*f_5/(38880*epsilon) - 265897/(16796160*epsilon) - pi**6/(4354560*epsilon) + 971*pi**4/(55987200*epsilon) - 751*f_3/(124416*epsilon**2) + f_5/(1296*epsilon**2) - 73*pi**4/(3732480*epsilon**2) + 575/(31104*epsilon**2) + 7*f_3/(1944*epsilon**3) - 1253/(124416*epsilon**3) + pi**4/(155520*epsilon**3) - f_3/(1296*epsilon**4) + 23/(7776*epsilon**4) - 1/(2592*epsilon**5)","12162":"247*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 763/(29859840*epsilon) + 19*pi**4/(74649600*epsilon) + 19*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) - 149/(44789760*epsilon**2) - f_3/(51840*epsilon**3) - 103/(89579520*epsilon**3) - 401/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(10368*epsilon**6)","12163":"-647*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) + 6371/(1074954240*epsilon) + 11*pi**4/(14929920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2488320*epsilon**2) + 22313/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 7601/(67184640*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","12164":"107*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(37324800*epsilon) + 4139/(119439360*epsilon) + 101*f_3/(1244160*epsilon**2) - 2857/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 109/(2488320*epsilon**3) + 199/(3732480*epsilon**4) + 7/(31104*epsilon**5) - 1/(5184*epsilon**6)","12165":"131*f_3/(2304*epsilon) + 113*f_5/(8640*epsilon) - 10042343/(134369280*epsilon) + 127*pi**4/(3110400*epsilon) - 3367*f_3/(51840*epsilon**2) - pi**4/(64800*epsilon**2) + 1482533/(22394880*epsilon**2) + 97*f_3/(4320*epsilon**3) - 3331/(186624*epsilon**3) - 181/(38880*epsilon**4) + 7/(1620*epsilon**5) - 1/(1080*epsilon**6)","12166":"-f_3**2/(810*epsilon) - pi**4*f_3/(32400*epsilon) + 169*f_3/(8640*epsilon) - 809*f_5/(25920*epsilon) + 797*f_7/(34560*epsilon) - 21091/(622080*epsilon) - 7*pi**4/(62208*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 35*f_3/(2592*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 107/(25920*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","12167":"f_3**2/(640*epsilon) - 12907*f_3/(622080*epsilon) + f_5/(40*epsilon) - 13*pi**6/(1088640*epsilon) + 13*pi**4/(518400*epsilon) + 2363/(373248*epsilon) + 13*f_3/(4320*epsilon**2) - 3*f_5/(320*epsilon**2) + 1/(576*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12168":"-31*f_3**2/(2592*epsilon) + 29*f_3/(5760*epsilon) + pi**4*f_3/(12960*epsilon) + 721*f_5/(25920*epsilon) - f_7/(216*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12169":"11*f_3**2/(17280*epsilon) - 811*f_3/(622080*epsilon) - 23*f_5/(6480*epsilon) - 7*pi**4/(259200*epsilon) + pi**6/(3265920*epsilon) + 7477/(1866240*epsilon) - 7*f_3/(2160*epsilon**2) - f_5/(8640*epsilon**2) - 1/(1620*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 7/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12170":"71*f_3**2/(12960*epsilon) - 389*f_3/(25920*epsilon) - pi**4*f_3/(12960*epsilon) - 17*f_5/(576*epsilon) + f_7/(48*epsilon) - 137*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 137*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12171":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 341*f_3/(10368*epsilon) - 29*f_5/(25920*epsilon) - 67*f_7/(2880*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12172":"5*f_3**2/(432*epsilon) - 5317*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 881*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - 25*pi**6/(163296*epsilon) - 833/(25920*epsilon) + 113*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 113*f_3/(1080*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 1/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","12173":"-3*f_3**2/(64*epsilon) - 3359*f_3/(103680*epsilon) + 13*f_5/(96*epsilon) - 76063/(1244160*epsilon) + pi**4/(259200*epsilon) + pi**6/(90720*epsilon) + f_3/(2160*epsilon**2) + f_5/(160*epsilon**2) - 9157/(414720*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - 1/(34560*epsilon**3) - f_3/(120*epsilon**4) + 77/(2880*epsilon**4) - 1/(80*epsilon**5)","12174":"-457*f_3/(5184*epsilon) - 7*f_5/(1440*epsilon) + pi**4/(16200*epsilon) + 5351/(77760*epsilon) + f_3/(135*epsilon**2) - 229/(25920*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) - 1/(216*epsilon**3) + 1/(360*epsilon**4)","12175":"493*f_3/(8640*epsilon) - 33271/(414720*epsilon) - pi**4/(4320*epsilon) - f_3/(144*epsilon**2) + 157/(27648*epsilon**2) - 17/(3840*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","12176":"-f_3**2/(1440*epsilon) - 1781*f_3/(17280*epsilon) + 1433*f_5/(8640*epsilon) - 59*pi**4/(172800*epsilon) - 3277/(414720*epsilon) + pi**6/(108864*epsilon) + 77*f_3/(960*epsilon**2) - 5*f_5/(144*epsilon**2) - 20461/(276480*epsilon**2) + pi**4/(5760*epsilon**2) - f_3/(24*epsilon**3) + 1567/(46080*epsilon**3) + 13/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12177":"83*f_3/(640*epsilon) - 89*f_5/(2880*epsilon) - 49*f_7/(320*epsilon) - 13*pi**4/(57600*epsilon) + 4553/(138240*epsilon) - f_3/(2880*epsilon**2) - 209/(55296*epsilon**2) + pi**4/(9600*epsilon**2) - f_3/(120*epsilon**3) - 139/(15360*epsilon**3) + 109/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12178":"49*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 269*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 113*f_5/(960*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 73/(17280*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","12179":"-f_3**2/(2160*epsilon) - 5059*f_3/(207360*epsilon) - 227*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + 43*pi**4/(2073600*epsilon) + 203137/(11197440*epsilon) + f_3/(576*epsilon**2) - f_5/(432*epsilon**2) - 6791/(4976640*epsilon**2) - 5039/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","12180":"7*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) + 271*f_3/(51840*epsilon) - 23*f_5/(2160*epsilon) + 7*f_7/(480*epsilon) - 9469/(933120*epsilon) + 11*pi**4/(172800*epsilon) - f_3**2/(360*epsilon**2) + 11*f_3/(1440*epsilon**2) - pi**4/(43200*epsilon**2) - 1019/(622080*epsilon**2) - f_3/(360*epsilon**3) + 23/(6480*epsilon**3) - 1/(864*epsilon**4)","12181":"-7*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 583*f_3/(51840*epsilon) + 59*f_5/(2880*epsilon) - 797*f_7/(34560*epsilon) - 25*pi**6/(979776*epsilon) + 91*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 91*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12182":"49*f_3**2/(6480*epsilon) - 833*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 23*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12183":"f_3**2/(2880*epsilon) + 823*f_3/(77760*epsilon) + f_5/(32*epsilon) - 797*pi**4/(3110400*epsilon) - 13*pi**6/(544320*epsilon) + 29407/(466560*epsilon) + 283*f_3/(25920*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(25920*epsilon**2) + 353/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","12184":"-55*f_3/(576*epsilon) + 39*f_5/(320*epsilon) + 49*f_7/(640*epsilon) - 11077/(138240*epsilon) + pi**4/(11520*epsilon) - 77*f_3/(2880*epsilon**2) + pi**4/(4800*epsilon**2) + 11707/(276480*epsilon**2) + f_3/(240*epsilon**3) - 13/(9216*epsilon**3) + 61/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12185":"2227*f_3/(34560*epsilon) + 17*f_5/(960*epsilon) - 26191/(414720*epsilon) - 23*pi**4/(345600*epsilon) - 23*f_3/(2880*epsilon**2) + pi**4/(28800*epsilon**2) + 5237/(138240*epsilon**2) + f_3/(240*epsilon**3) - 31/(4608*epsilon**3) + 7/(640*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","12186":"7*f_3**2/(540*epsilon) - 859*f_3/(3240*epsilon) - pi**4*f_3/(21600*epsilon) + 1543*f_5/(3240*epsilon) + 359*f_7/(2880*epsilon) - 21979/(103680*epsilon) - pi**6/(5832*epsilon) + 29*pi**4/(51840*epsilon) - f_3**2/(360*epsilon**2) + 49*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 109/(960*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(48*epsilon**3) + 1/(120*epsilon**4)","12187":"-19*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 6101*f_3/(25920*epsilon) - 1817*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 23*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12188":"-221*f_3**2/(2160*epsilon) + 17*pi**4*f_3/(21600*epsilon) + 7517*f_3/(12960*epsilon) - 2041*f_5/(2592*epsilon) + 73*f_7/(288*epsilon) - 13*pi**6/(163296*epsilon) - 11*pi**4/(64800*epsilon) + 17*f_3**2/(360*epsilon**2) - 11*f_3/(540*epsilon**2) - 13*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12189":"-f_3/(51840*epsilon) - 84527/(67184640*epsilon) + pi**4/(129600*epsilon) + f_3/(1080*epsilon**2) - 233/(1119744*epsilon**2) - 127/(93312*epsilon**3) + 7/(4320*epsilon**4) - 1/(1620*epsilon**5)","12190":"-71*f_3/(41472*epsilon) - 289*f_5/(51840*epsilon) - 137*pi**4/(18662400*epsilon) + 988279/(201553920*epsilon) + 29*f_3/(77760*epsilon**2) - 195887/(67184640*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - 28157/(22394880*epsilon**3) + 7111/(1866240*epsilon**4) - 491/(155520*epsilon**5) + 13/(12960*epsilon**6)","12191":"233*f_3/(155520*epsilon) + f_5/(576*epsilon) - 39607/(20155392*epsilon) + 13*pi**4/(3110400*epsilon) + 131*f_3/(51840*epsilon**2) - 15199/(8398080*epsilon**2) - f_3/(288*epsilon**3) + 9883/(11197440*epsilon**3) + 2483/(933120*epsilon**4) - 13/(5184*epsilon**5) + 1/(1296*epsilon**6)","12192":"-25*f_3**2/(2592*epsilon) + pi**4*f_3/(64800*epsilon) + 1219*f_3/(15552*epsilon) - 817*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 47*pi**4/(155520*epsilon) + 53*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 47*f_3/(1296*epsilon**2) + 53*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12193":"77*f_3/(1728*epsilon) + 7*f_5/(180*epsilon) - 37379/(829440*epsilon) - 13*pi**4/(172800*epsilon) - 13*f_3/(1440*epsilon**2) - 103/(55296*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 419/(23040*epsilon**3) + 13/(480*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","12194":"-f_3**2/(864*epsilon) - f_3/(51840*epsilon) - 107*f_5/(12960*epsilon) - pi**6/(326592*epsilon) + pi**4/(388800*epsilon) + 1276763/(134369280*epsilon) - 299*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(259200*epsilon**2) + 76031/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 89921/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","12195":"31*f_3**2/(11520*epsilon) - 8071*f_3/(1244160*epsilon) + 37*f_5/(17280*epsilon) - 41*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 549523/(89579520*epsilon) + 103*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 797/(1492992*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 2143/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","12196":"-149*f_3/(622080*epsilon) + f_5/(7680*epsilon) - 43*pi**4/(12441600*epsilon) + 13753/(67184640*epsilon) - 43*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9919/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 79/(466560*epsilon**3) + 553/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","12197":"31*f_3**2/(11520*epsilon) - 8071*f_3/(1244160*epsilon) + 37*f_5/(17280*epsilon) - 41*pi**4/(2073600*epsilon) + pi**6/(1088640*epsilon) + 549523/(89579520*epsilon) + 103*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 797/(1492992*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(43200*epsilon**3) + 2143/(622080*epsilon**3) + f_3/(360*epsilon**4) - 121/(25920*epsilon**4) + 7/(4320*epsilon**5)","12198":"91*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) - 17453/(7464960*epsilon) - f_3/(720*epsilon**2) + 1213/(497664*epsilon**2) + 11/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","12199":"-143*f_3/(41472*epsilon) - f_5/(1728*epsilon) + pi**4/(2073600*epsilon) + 40751/(11197440*epsilon) + f_3/(17280*epsilon**2) + 5243/(1492992*epsilon**2) - 4367/(2488320*epsilon**3) - 91/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","12200":"-31151/(134369280*epsilon) - 112313/(44789760*epsilon**2) + 20461/(3732480*epsilon**3) - 1057/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12201":"17*f_3/(4608*epsilon) - 23*f_5/(34560*epsilon) - 1802693/(134369280*epsilon) + 31*pi**4/(2073600*epsilon) - 13*f_3/(2160*epsilon**2) + pi**4/(115200*epsilon**2) + 972313/(67184640*epsilon**2) + f_3/(960*epsilon**3) - 220387/(22394880*epsilon**3) + 3427/(622080*epsilon**4) - 361/(155520*epsilon**5) + 7/(12960*epsilon**6)","12202":"-11*f_3**2/(2880*epsilon) - 5087*f_3/(103680*epsilon) - 103*f_5/(8640*epsilon) - pi**6/(136080*epsilon) + pi**4/(259200*epsilon) + 24149/(311040*epsilon) + 893*f_3/(8640*epsilon**2) + 31*f_5/(1440*epsilon**2) - 217/(5184*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12203":"5*f_3**2/(192*epsilon) + 409*f_3/(3840*epsilon) + 11*f_5/(720*epsilon) - 10975/(55296*epsilon) + pi**4/(115200*epsilon) + pi**6/(72576*epsilon) - 3613*f_3/(17280*epsilon**2) - 7*f_5/(160*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 21883/(82944*epsilon**2) + 7*f_3/(60*epsilon**3) - 1399/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 31/(960*epsilon**4) - 1/(240*epsilon**5)","12204":"-5*f_3**2/(576*epsilon) + 9251*f_3/(311040*epsilon) - f_5/(32*epsilon) - pi**6/(217728*epsilon) - 23*pi**4/(3110400*epsilon) + 12475/(746496*epsilon) + 2029*f_3/(51840*epsilon**2) + 7*f_5/(480*epsilon**2) - 35029/(622080*epsilon**2) - 53*pi**4/(518400*epsilon**2) - 7*f_3/(180*epsilon**3) + pi**4/(14400*epsilon**3) + 145/(3456*epsilon**3) + f_3/(120*epsilon**4) - 23/(1440*epsilon**4) + 1/(360*epsilon**5)","12205":"-143*f_3/(41472*epsilon) - f_5/(1728*epsilon) + pi**4/(2073600*epsilon) + 40751/(11197440*epsilon) + f_3/(17280*epsilon**2) + 5243/(1492992*epsilon**2) - 4367/(2488320*epsilon**3) - 91/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","12206":"-11*f_3/(864*epsilon) - f_5/(1440*epsilon) + 7*pi**4/(86400*epsilon) + 2693/(103680*epsilon) + 7*f_3/(720*epsilon**2) - pi**4/(14400*epsilon**2) + 1/(270*epsilon**2) - f_3/(120*epsilon**3) - 1/(720*epsilon**3) + 1/(120*epsilon**4)","12207":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","12208":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + f_3/(54*epsilon) - 91*f_5/(6480*epsilon) - 277*f_7/(17280*epsilon) - 313*pi**4/(1555200*epsilon) - 6269/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 313*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 41/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","12209":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","12210":"11*f_3**2/(240*epsilon) - 187*f_3/(11520*epsilon) + pi**4*f_3/(3600*epsilon) - 229*f_5/(960*epsilon) - 7*f_7/(160*epsilon) - 13*pi**4/(69120*epsilon) + 1357/(6912*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 47/(576*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","12211":"f_3**2/(20*epsilon) - 139*f_3/(960*epsilon) - pi**4/(3200*epsilon) + 137/(768*epsilon) - 3*f_3/(80*epsilon**2) + 7/(192*epsilon**2) - 1/(80*epsilon**3)","12212":"11*f_3**2/(540*epsilon) + pi**4*f_3/(21600*epsilon) + 107*f_3/(405*epsilon) - 2419*f_5/(12960*epsilon) - f_7/(12*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","12213":"35*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 205*f_3/(288*epsilon) + 85*f_5/(96*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","12214":"-59*f_3**2/(1080*epsilon) + pi**4*f_3/(21600*epsilon) + 937*f_3/(3240*epsilon) - 979*f_5/(12960*epsilon) - 359*f_7/(2880*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","12215":"-3893*f_3/(207360*epsilon) + 43*f_5/(8640*epsilon) + 49*f_7/(1920*epsilon) - 91021/(8957952*epsilon) + 31*pi**4/(691200*epsilon) + 7*f_3/(2880*epsilon**2) - 2527/(2985984*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 9553/(2488320*epsilon**3) - 593/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","12216":"11*f_3/(25920*epsilon) + 7*f_5/(2880*epsilon) - pi**4/(57600*epsilon) - 89/(622080*epsilon) - f_3/(480*epsilon**2) - 1/(1296*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","12217":"37*f_3**2/(17280*epsilon) - 2203*f_3/(622080*epsilon) - 29*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 53*pi**4/(3110400*epsilon) + 24853/(14929920*epsilon) + 53*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 47/(51840*epsilon**2) - f_3/(480*epsilon**3) - 91/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","12218":"277*f_3/(17280*epsilon) + f_5/(96*epsilon) - 347159/(33592320*epsilon) + pi**4/(51840*epsilon) + f_3/(432*epsilon**2) - 58459/(11197440*epsilon**2) + 1171/(933120*epsilon**3) - 397/(38880*epsilon**4) + 119/(6480*epsilon**5) - 1/(108*epsilon**6)","12219":"-19*f_3**2/(720*epsilon) - 979*f_3/(11520*epsilon) + 4841*f_5/(17280*epsilon) - 118241/(829440*epsilon) - pi**6/(27216*epsilon) + 11*pi**4/(23040*epsilon) + 53*f_3/(2880*epsilon**2) - f_5/(36*epsilon**2) - 11*pi**4/(57600*epsilon**2) + 4439/(92160*epsilon**2) - 11*f_3/(480*epsilon**3) + 25/(768*epsilon**3) - 37/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12220":"-29*f_3**2/(480*epsilon) + 2893*f_3/(34560*epsilon) - f_5/(96*epsilon) - pi**6/(36288*epsilon) - 3187/(414720*epsilon) + 103*pi**4/(345600*epsilon) + 59*f_3/(2880*epsilon**2) - f_5/(48*epsilon**2) - pi**4/(28800*epsilon**2) - 227/(138240*epsilon**2) - f_3/(240*epsilon**3) + 293/(23040*epsilon**3) - 1/(640*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","12221":"17*f_3**2/(2880*epsilon) - 29797*f_3/(622080*epsilon) - 133*f_5/(17280*epsilon) - 1039*pi**4/(6220800*epsilon) - pi**6/(181440*epsilon) + 823999/(7464960*epsilon) + 823*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 58513/(1244160*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 3421/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","12222":"f_3**2/(810*epsilon) - 415*f_3/(1944*epsilon) - pi**4*f_3/(32400*epsilon) + 3019*f_5/(19440*epsilon) + 319*f_7/(8640*epsilon) - 139*pi**4/(194400*epsilon) + 2*pi**6/(15309*epsilon) + f_3**2/(108*epsilon**2) + 409*f_3/(1296*epsilon**2) - 215*f_5/(648*epsilon**2) - 5*pi**6/(40824*epsilon**2) + 7*pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 5*f_5/(27*epsilon**3)","12223":"-f_3**2/(720*epsilon) - 50443*f_3/(3732480*epsilon) + 5*f_5/(10368*epsilon) - 247*pi**4/(4147200*epsilon) - pi**6/(725760*epsilon) + 2904401/(89579520*epsilon) + 3743*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) - 68093/(1866240*epsilon**2) + 23*pi**4/(777600*epsilon**2) - f_3/(90*epsilon**3) - pi**4/(129600*epsilon**3) + 1547/(69120*epsilon**3) + f_3/(270*epsilon**4) - 499/(51840*epsilon**4) + 1/(480*epsilon**5)","12224":"-481*f_3/(51840*epsilon) - 7*f_5/(1080*epsilon) + 29*pi**4/(1036800*epsilon) + 616957/(134369280*epsilon) + 29*f_3/(8640*epsilon**2) - 60473/(44789760*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 18733/(3732480*epsilon**3) - 949/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12225":"17*f_3/(10368*epsilon) - 23*pi**4/(1036800*epsilon) + 213839/(44789760*epsilon) - 23*f_3/(8640*epsilon**2) + 3119/(933120*epsilon**2) - 193/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","12226":"-f_3**2/(4320*epsilon) + 119*f_3/(17280*epsilon) + 167*f_5/(51840*epsilon) - 35129/(4478976*epsilon) - 7*pi**4/(103680*epsilon) + pi**6/(326592*epsilon) - 161*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 135649/(14929920*epsilon**2) + f_3/(240*epsilon**3) - 14711/(2488320*epsilon**3) + 11/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","12227":"331*f_3/(155520*epsilon) + f_5/(6912*epsilon) + 11*pi**4/(1036800*epsilon) + 1021187/(134369280*epsilon) - f_3/(640*epsilon**2) - 79349/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 1097/(1866240*epsilon**3) + 1181/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","12228":"-131*f_3/(10368*epsilon) + 11*f_5/(864*epsilon) + pi**4/(129600*epsilon) + 164305/(26873856*epsilon) + f_3/(1152*epsilon**2) - 49747/(11197440*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 6257/(1866240*epsilon**3) + 119/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","12229":"209*f_3**2/(2160*epsilon) - 5107*f_3/(25920*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 1139*f_5/(3240*epsilon) - 877*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 19*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 19*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12230":"19*f_3**2/(5760*epsilon) - 2473*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 679*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 142489/(44789760*epsilon) + 701*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) - 18721/(7464960*epsilon**2) + 29*pi**4/(3110400*epsilon**2) - 271*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 4117/(311040*epsilon**3) + 19*f_3/(2160*epsilon**4) - 169/(10368*epsilon**4) + 13/(2160*epsilon**5)","12231":"-647*f_3/(20736*epsilon) - f_5/(72*epsilon) + 5*pi**4/(41472*epsilon) + 341/(15552*epsilon) - 11*f_3/(432*epsilon**2) - pi**4/(8640*epsilon**2) + 1399/(41472*epsilon**2) + f_3/(72*epsilon**3) - 35/(1728*epsilon**3) + 1/(288*epsilon**4)","12232":"-107*f_3/(1620*epsilon) - 101*f_5/(2880*epsilon) + 161*pi**4/(518400*epsilon) + 16717/(248832*epsilon) + 17*f_3/(1080*epsilon**2) - 7*pi**4/(17280*epsilon**2) + 16369/(829440*epsilon**2) + 5*f_3/(144*epsilon**3) - 743/(27648*epsilon**3) + 25/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12233":"73*f_3/(2304*epsilon) + 25*f_5/(1728*epsilon) - 4574447/(134369280*epsilon) - 103*pi**4/(3110400*epsilon) - 1427*f_3/(51840*epsilon**2) + pi**4/(16200*epsilon**2) + 260693/(22394880*epsilon**2) + 17*f_3/(4320*epsilon**3) + 1637/(186624*epsilon**3) - 361/(38880*epsilon**4) + 7/(1620*epsilon**5) - 1/(1080*epsilon**6)","12234":"-149*f_3/(622080*epsilon) + f_5/(7680*epsilon) - 43*pi**4/(12441600*epsilon) + 13753/(67184640*epsilon) - 43*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9919/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 79/(466560*epsilon**3) + 553/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","12235":"-13*f_3/(10368*epsilon) - f_5/(17280*epsilon) + pi**4/(115200*epsilon) + 4829/(3359232*epsilon) + f_3/(960*epsilon**2) - 57589/(44789760*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 2845/(746496*epsilon**3) - 1147/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","12236":"-f_3/(4608*epsilon) - f_5/(1440*epsilon) + 121/(11197440*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 107/(933120*epsilon**2) - f_3/(720*epsilon**3) + 427/(1244160*epsilon**3) - 107/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","12237":"197*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 167*f_3/(12960*epsilon) - 41*f_5/(1080*epsilon) - 23*f_7/(8640*epsilon) - 6269/(622080*epsilon) - 13*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 13*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 41/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","12238":"11*f_3/(1244160*epsilon) - 59/(5971968*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 101/(22394880*epsilon**2) + 19/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","12239":"19*f_3**2/(2880*epsilon) + 46787*f_3/(1866240*epsilon) + 413*f_5/(51840*epsilon) - 2143*pi**4/(18662400*epsilon) - 35939/(5598720*epsilon) - pi**6/(544320*epsilon) - 2143*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 1687/(466560*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 59*f_3/(12960*epsilon**3) - 47/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","12240":"19*f_3**2/(2880*epsilon) + 23891*f_3/(1866240*epsilon) + 413*f_5/(51840*epsilon) - 1711*pi**4/(18662400*epsilon) - 18227/(5598720*epsilon) - pi**6/(544320*epsilon) - 1711*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 251/(93312*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 59*f_3/(12960*epsilon**3) - 47/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","12241":"f_3**2/(34560*epsilon) - 2263*f_3/(7464960*epsilon) + 35*f_5/(41472*epsilon) - pi**6/(2177280*epsilon) - 11819/(44789760*epsilon) - pi**4/(14929920*epsilon) - 113*f_3/(622080*epsilon**2) - 7*f_5/(17280*epsilon**2) + 857/(2488320*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - 343/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(4320*epsilon**5)","12242":"-13*f_3**2/(17280*epsilon) + 5417*f_3/(3732480*epsilon) - 31*f_5/(20736*epsilon) - 101*pi**4/(37324800*epsilon) + 9827/(67184640*epsilon) + pi**6/(1632960*epsilon) - 101*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 10141/(11197440*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(17280*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(15552*epsilon**4) - 1/(3240*epsilon**5)","12243":"-73*f_3**2/(8640*epsilon) + 20237*f_3/(622080*epsilon) - 11*f_5/(51840*epsilon) - 95437/(2985984*epsilon) + pi**6/(1632960*epsilon) + 139*pi**4/(6220800*epsilon) - 133*f_3/(17280*epsilon**2) - 19*f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 7807/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 103/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","12244":"23*f_3**2/(4320*epsilon) + 139*f_3/(20736*epsilon) - 187*f_5/(20736*epsilon) - 943427/(134369280*epsilon) - 67*pi**4/(1555200*epsilon) + pi**6/(326592*epsilon) - 1643*f_3/(103680*epsilon**2) + f_5/(432*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 318851/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 2999/(373248*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","12245":"341*f_3/(207360*epsilon) + 53*f_5/(3840*epsilon) - 1087247/(134369280*epsilon) + pi**4/(76800*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(115200*epsilon**2) - 1505/(4478976*epsilon**2) + f_3/(1440*epsilon**3) - 1181/(233280*epsilon**3) + 703/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","12246":"-f_3**2/(480*epsilon) + 73*f_3/(41472*epsilon) - 77*f_5/(6912*epsilon) - 17*pi**4/(2073600*epsilon) + 856969/(134369280*epsilon) - 209*f_3/(34560*epsilon**2) + pi**4/(69120*epsilon**2) + 46691/(22394880*epsilon**2) + f_3/(96*epsilon**3) - 571/(46656*epsilon**3) + 1567/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","12247":"-527*f_3/(17280*epsilon) + 11*f_5/(720*epsilon) - 19*pi**4/(518400*epsilon) + 113/(17280*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","12248":"367*f_3/(77760*epsilon) + 37*f_5/(720*epsilon) - 8263/(155520*epsilon) + 37*pi**4/(388800*epsilon) + 43*f_3/(2160*epsilon**2) - 5819/(311040*epsilon**2) - pi**4/(32400*epsilon**2) - 7*f_3/(540*epsilon**3) + 43/(3240*epsilon**3) - 1/(432*epsilon**4)","12249":"713*f_3/(17280*epsilon) - 259*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 73/(17280*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","12250":"-49*f_3**2/(2880*epsilon) + 3857*f_3/(34560*epsilon) + 163*f_5/(2160*epsilon) - 10975/(55296*epsilon) - 37*pi**4/(345600*epsilon) + pi**6/(31104*epsilon) - 2413*f_3/(17280*epsilon**2) - 163*f_5/(1440*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 21883/(82944*epsilon**2) + 7*f_3/(60*epsilon**3) - 1399/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 31/(960*epsilon**4) - 1/(240*epsilon**5)","12251":"127*f_3**2/(432*epsilon) - 839*f_3/(5184*epsilon) - 11*pi**4*f_3/(21600*epsilon) - 1171*f_5/(3240*epsilon) + 27*f_7/(320*epsilon) - 23*pi**4/(51840*epsilon) + 25*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 23*f_3/(432*epsilon**2) + 25*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12252":"-71*f_3**2/(1440*epsilon) + 75419*f_3/(622080*epsilon) - 19*f_5/(1080*epsilon) - 980491/(14929920*epsilon) - 179*pi**4/(3110400*epsilon) - pi**6/(241920*epsilon) - 1129*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 16021/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 2107/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","12253":"f_3**2/(36*epsilon) - 17*f_3/(576*epsilon) - 1621/(20736*epsilon) + pi**4/(3456*epsilon) - f_3/(48*epsilon**2) + 17/(576*epsilon**2) - 1/(144*epsilon**3)","12254":"31*f_3/(5184*epsilon) + 7*f_5/(2880*epsilon) - pi**4/(57600*epsilon) - 521/(622080*epsilon) - f_3/(480*epsilon**2) - 23/(6480*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","12255":"-5351*f_3/(622080*epsilon) + 13*f_5/(2880*epsilon) + 391*pi**4/(18662400*epsilon) + 569947/(201553920*epsilon) + 137*f_3/(31104*epsilon**2) - 47993/(16796160*epsilon**2) - pi**4/(62208*epsilon**2) - f_3/(1296*epsilon**3) + 35281/(22394880*epsilon**3) + 2041/(1866240*epsilon**4) - 257/(155520*epsilon**5) + 7/(12960*epsilon**6)","12256":"-5251*f_3/(207360*epsilon) + 11*f_5/(1728*epsilon) + 49*f_7/(3840*epsilon) + 7*pi**4/(230400*epsilon) + 361879/(44789760*epsilon) + 43*f_3/(17280*epsilon**2) - 63107/(14929920*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 3217/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","12257":"71*f_3/(25920*epsilon) + f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 631/(622080*epsilon) - f_3/(480*epsilon**2) - 1/(1296*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","12258":"5*f_3**2/(432*epsilon) - 1717*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 161*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - 25*pi**6/(163296*epsilon) - 113/(25920*epsilon) + 113*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 113*f_3/(1080*epsilon**2) - 25*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 1/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","12259":"-49*f_3**2/(2160*epsilon) - 643*f_3/(25920*epsilon) + pi**4*f_3/(21600*epsilon) + 643*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12260":"7*f_3/(720*epsilon) - pi**4/(14400*epsilon) - 311/(69120*epsilon) - f_3/(120*epsilon**2) + 1/(23040*epsilon**2) + 1/(384*epsilon**3) + 1/(96*epsilon**4) - 1/(120*epsilon**5)","12261":"-71*f_3/(11520*epsilon) + f_5/(96*epsilon) - 7*pi**4/(115200*epsilon) + 317/(138240*epsilon) - 43*f_3/(2880*epsilon**2) + 829/(138240*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 91/(23040*epsilon**3) + 13/(1920*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","12262":"7*f_3**2/(540*epsilon) - 607*f_3/(3240*epsilon) - pi**4*f_3/(21600*epsilon) + 643*f_5/(3240*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(5832*epsilon) - 2827/(103680*epsilon) + 29*pi**4/(51840*epsilon) - f_3**2/(360*epsilon**2) + 49*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 29/(960*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(48*epsilon**3) + 1/(120*epsilon**4)","12263":"-353*f_3/(51840*epsilon) + f_5/(128*epsilon) + 49*f_7/(3840*epsilon) - 1272361/(134369280*epsilon) + 89*pi**4/(3110400*epsilon) + 73*f_3/(51840*epsilon**2) - pi**4/(51840*epsilon**2) + 6101/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 6113/(7464960*epsilon**3) - 923/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","12264":"-f_3**2/(864*epsilon) - f_3/(51840*epsilon) - 107*f_5/(12960*epsilon) - pi**6/(326592*epsilon) + pi**4/(388800*epsilon) + 1276763/(134369280*epsilon) - 299*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(259200*epsilon**2) + 76031/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 89921/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","12265":"61*f_3**2/(1440*epsilon) - 90361*f_3/(622080*epsilon) + 11*f_5/(1080*epsilon) - pi**6/(241920*epsilon) + 91*pi**4/(3110400*epsilon) + 1694237/(14929920*epsilon) + 815*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 5795/(248832*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 7*f_3/(216*epsilon**3) - 1675/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","12266":"-5*f_3**2/(10368*epsilon) + 2201*f_3/(3732480*epsilon) + 7*f_5/(20736*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 8863/(22394880*epsilon) - 353*f_3/(311040*epsilon**2) - f_5/(25920*epsilon**2) + 197/(1244160*epsilon**2) + pi**4/(124416*epsilon**2) + 5*f_3/(5184*epsilon**3) - 163/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(960*epsilon**4) - 1/(2160*epsilon**5)","12267":"f_3**2/(1920*epsilon) - 67*f_3/(746496*epsilon) + 17*f_5/(103680*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(7464960*epsilon) + 2111/(11197440*epsilon) + 7*f_3/(62208*epsilon**2) - f_5/(2880*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 229/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 7/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12268":"-13*f_3**2/(34560*epsilon) + 4361*f_3/(7464960*epsilon) - 5*f_5/(13824*epsilon) - 149*pi**4/(74649600*epsilon) + 401/(8957952*epsilon) + pi**6/(3265920*epsilon) - 473*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 511/(2488320*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - 127/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(4320*epsilon**5)","12269":"35*f_3**2/(72*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 811*f_5/(432*epsilon) - 10801*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","12270":"-13*f_3**2/(720*epsilon) + 8417*f_3/(186624*epsilon) + f_5/(162*epsilon) - 562373/(22394880*epsilon) - 239*pi**4/(2332800*epsilon) + pi**6/(362880*epsilon) + 313*f_3/(31104*epsilon**2) - f_5/(108*epsilon**2) - 7933/(373248*epsilon**2) + 49*pi**4/(311040*epsilon**2) - 17*f_3/(648*epsilon**3) - pi**4/(12960*epsilon**3) + 2293/(62208*epsilon**3) + f_3/(108*epsilon**4) - 41/(2592*epsilon**4) + 1/(432*epsilon**5)","12271":"-19*f_3**2/(864*epsilon) + pi**4*f_3/(21600*epsilon) + 1019*f_3/(25920*epsilon) + 137*f_5/(5184*epsilon) + 61*f_7/(2880*epsilon) - 7*pi**6/(46656*epsilon) + 221*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 17*f_3/(216*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12272":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","12273":"-17*f_3**2/(432*epsilon) - 11*pi**4*f_3/(21600*epsilon) + 25*f_3/(5184*epsilon) - 271*f_5/(3240*epsilon) + 27*f_7/(320*epsilon) - 23*pi**4/(51840*epsilon) + 25*pi**6/(163296*epsilon) - 11*f_3**2/(360*epsilon**2) - 23*f_3/(432*epsilon**2) + 25*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12274":"-f_3/(4608*epsilon) - f_5/(1440*epsilon) + 121/(11197440*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 107/(933120*epsilon**2) - f_3/(720*epsilon**3) + 427/(1244160*epsilon**3) - 107/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","12275":"-353*f_3/(51840*epsilon) + f_5/(128*epsilon) + 49*f_7/(3840*epsilon) - 1272361/(134369280*epsilon) + 89*pi**4/(3110400*epsilon) + 73*f_3/(51840*epsilon**2) - pi**4/(51840*epsilon**2) + 6101/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 6113/(7464960*epsilon**3) - 923/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","12276":"-11*f_3**2/(17280*epsilon) - 311*f_3/(124416*epsilon) - 29*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 35653/(14929920*epsilon) + 89*pi**4/(3110400*epsilon) + 89*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) - 43/(51840*epsilon**2) - f_3/(480*epsilon**3) + 53/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","12277":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","12278":"-41*f_3**2/(2160*epsilon) - 83*f_3/(1440*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(12960*epsilon) + f_7/(12*epsilon) - 46151/(311040*epsilon) - 7*pi**4/(28800*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(72*epsilon**2) + 11*f_3/(96*epsilon**2) - 185*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(2880*epsilon**2) + 4027/(10368*epsilon**2) - f_3/(12*epsilon**3) + 5*f_5/(18*epsilon**3) - 41/(216*epsilon**3) + 1/(36*epsilon**4)","12279":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","12280":"f_3**2/(960*epsilon) - 437*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) - f_3**2/(3240*epsilon**2) - 59*f_3/(25920*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","12281":"-f_3**2/(720*epsilon) + pi**4*f_3/(194400*epsilon) + 167*f_3/(31104*epsilon) + 43*f_5/(31104*epsilon) - 797*f_7/(207360*epsilon) - pi**6/(217728*epsilon) + 11*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 11*f_3/(4320*epsilon**2) - f_5/(288*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","12282":"f_3**2/(5184*epsilon) + 2761*f_3/(3732480*epsilon) + 13*f_5/(25920*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 3533/(11197440*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 319/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12283":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","12284":"-61*f_3/(622080*epsilon) + 37*f_5/(69120*epsilon) - 23*pi**4/(6220800*epsilon) - 5539/(59719680*epsilon) - 23*f_3/(51840*epsilon**2) - 9757/(89579520*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 637/(3732480*epsilon**3) - 79/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","12285":"439*f_3/(311040*epsilon) + f_5/(2880*epsilon) - 3557/(3732480*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 343/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","12286":"-2627/(16796160*epsilon) - 2449/(53747712*epsilon**2) + 173/(349920*epsilon**3) + 59/(207360*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","12287":"-149*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 19*pi**4/(12441600*epsilon) + 2699/(11197440*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 15661/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 479/(7464960*epsilon**3) + 49/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","12288":"-11*f_3/(138240*epsilon) + f_5/(34560*epsilon) - 13673/(134369280*epsilon) + 43*pi**4/(37324800*epsilon) + 43*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 6149/(134369280*epsilon**2) - f_3/(25920*epsilon**3) + 203/(22394880*epsilon**3) - 431/(622080*epsilon**4) + 149/(155520*epsilon**5) - 1/(2592*epsilon**6)","12289":"f_3**2/(11520*epsilon) - 3313*f_3/(3732480*epsilon) - f_5/(720*epsilon) - 47*pi**4/(6220800*epsilon) + pi**6/(3265920*epsilon) + 62089/(14929920*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 3971/(2985984*epsilon**2) + f_3/(1440*epsilon**3) - 235/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 25/(20736*epsilon**4) - 1/(2880*epsilon**5)","12290":"-37*f_3**2/(8640*epsilon) - 133*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 1787*f_5/(155520*epsilon) + 23*f_7/(51840*epsilon) - 5*pi**6/(653184*epsilon) + 329/(3732480*epsilon) + pi**4/(518400*epsilon) + f_3**2/(1296*epsilon**2) + 7*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 229/(103680*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","12291":"17*f_3**2/(25920*epsilon) - 61*f_3/(62208*epsilon) - pi**4*f_3/(194400*epsilon) - 7*f_5/(1215*epsilon) + 797*f_7/(207360*epsilon) - 13*pi**4/(1036800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(3240*epsilon**2) - 13*f_3/(8640*epsilon**2) + 5*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","12292":"-f_3**2/(540*epsilon) - 581*f_3/(311040*epsilon) + pi**4*f_3/(194400*epsilon) + 437*f_5/(38880*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(653184*epsilon) - 9397/(3732480*epsilon) + 49*pi**4/(3110400*epsilon) + f_3**2/(3240*epsilon**2) + 83*f_3/(25920*epsilon**2) - 5*f_5/(864*epsilon**2) - 7*pi**4/(777600*epsilon**2) + 193/(103680*epsilon**2) + pi**6/(489888*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 31/(25920*epsilon**3) + 1/(2160*epsilon**4)","12293":"-83*f_3/(1244160*epsilon) - 107*f_5/(103680*epsilon) - pi**4/(12441600*epsilon) + 20471/(29859840*epsilon) - 61*f_3/(103680*epsilon**2) + 1451/(22394880*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) + 5/(41472*epsilon**3) - 53/(155520*epsilon**4) - 13/(12960*epsilon**5) + 1/(1080*epsilon**6)","12294":"23*f_3**2/(960*epsilon) - 12551*f_3/(207360*epsilon) + 83*f_5/(1920*epsilon) - 138961/(2488320*epsilon) + pi**6/(60480*epsilon) + 523*pi**4/(2073600*epsilon) + 173*f_3/(17280*epsilon**2) - 7*f_5/(480*epsilon**2) - 3169/(414720*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(14400*epsilon**3) + 97/(4320*epsilon**3) - f_3/(120*epsilon**4) + 59/(2880*epsilon**4) - 1/(60*epsilon**5)","12295":"-f_3**2/(10*epsilon) + 3839*f_3/(17280*epsilon) + f_5/(360*epsilon) - 33691/(414720*epsilon) - 61*pi**4/(172800*epsilon) + f_3**2/(10*epsilon**2) - 7*f_3/(30*epsilon**2) + pi**4/(2400*epsilon**2) + 319/(3840*epsilon**2) + f_3/(20*epsilon**3) - 17/(320*epsilon**3) + 1/(80*epsilon**4)","12296":"2*f_3**2/(45*epsilon) - f_3/(10*epsilon) - 13*f_5/(108*epsilon) - pi**6/(6804*epsilon) + 2693/(6480*epsilon) - f_5/(9*epsilon**2) + 53/(540*epsilon**2) - 2/(45*epsilon**3)","12297":"-49*f_3**2/(2160*epsilon) + pi**4*f_3/(21600*epsilon) + 4397*f_3/(25920*epsilon) - 1157*f_5/(6480*epsilon) - 359*f_7/(2880*epsilon) - 11*pi**4/(51840*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 11*f_3/(432*epsilon**2) + 13*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12298":"139*f_3**2/(17280*epsilon) + 5407*f_3/(622080*epsilon) - 181*f_5/(6480*epsilon) - 257*pi**4/(3110400*epsilon) + 7679/(1866240*epsilon) + 41*pi**6/(3265920*epsilon) - 257*f_3/(25920*epsilon**2) + 79*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12299":"f_3**2/(1920*epsilon) + 2143*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 101*pi**4/(3110400*epsilon) - 871/(1866240*epsilon) + pi**6/(544320*epsilon) - 101*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12300":"-659*f_3/(207360*epsilon) + 7*f_5/(2880*epsilon) - 7*pi**4/(2073600*epsilon) + 701/(1119744*epsilon) + 7*f_3/(4320*epsilon**2) - 29693/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 2063/(2488320*epsilon**3) + 53/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","12301":"49*f_3**2/(6480*epsilon) - 1193*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 49*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12302":"407*f_3/(5184*epsilon) - 7*f_5/(1440*epsilon) - 4909/(77760*epsilon) + pi**4/(16200*epsilon) + f_3/(135*epsilon**2) - pi**4/(43200*epsilon**2) + 491/(25920*epsilon**2) - f_3/(360*epsilon**3) - 1/(216*epsilon**3) + 1/(360*epsilon**4)","12303":"103*f_3/(1440*epsilon) - pi**4/(5760*epsilon) + 343/(138240*epsilon) - f_3/(48*epsilon**2) + 415/(9216*epsilon**2) - 211/(11520*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","12304":"-f_3**2/(144*epsilon) + 361*f_3/(20736*epsilon) + 3*f_5/(64*epsilon) - 7*pi**4/(41472*epsilon) - 595/(62208*epsilon) - f_3**2/(36*epsilon**2) + 3*f_3/(64*epsilon**2) - 131/(5184*epsilon**2) + pi**4/(17280*epsilon**2) - 7*f_3/(144*epsilon**3) + 7/(432*epsilon**3)","12305":"559*f_3/(207360*epsilon) - 149*f_5/(17280*epsilon) - 11*pi**4/(2073600*epsilon) + 1073831/(134369280*epsilon) - f_3/(1440*epsilon**2) - 44437/(11197440*epsilon**2) - 7517/(1866240*epsilon**3) + 137/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","12306":"109*f_3/(38880*epsilon) + f_5/(2880*epsilon) + 71021/(134369280*epsilon) + pi**4/(172800*epsilon) - 37*f_3/(17280*epsilon**2) - 38429/(14929920*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1601/(1866240*epsilon**3) + 229/(62208*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","12307":"13*f_3**2/(17280*epsilon) + 2101*f_3/(207360*epsilon) + 77*f_5/(17280*epsilon) - 303757/(14929920*epsilon) - 181*pi**4/(3110400*epsilon) - pi**6/(1088640*epsilon) - 163*f_3/(25920*epsilon**2) - 7*f_5/(8640*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 10087/(622080*epsilon**2) + 11*f_3/(4320*epsilon**3) - 23/(2880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(6480*epsilon**4) - 1/(2160*epsilon**5)","12308":"-557*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 333631/(134369280*epsilon) - pi**4/(230400*epsilon) - f_3/(1920*epsilon**2) + pi**4/(518400*epsilon**2) + 8731/(7464960*epsilon**2) + f_3/(4320*epsilon**3) - 839/(746496*epsilon**3) + 1193/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","12309":"-13*f_3**2/(11520*epsilon) + 709*f_3/(1244160*epsilon) - 17*f_5/(11520*epsilon) + 19373/(89579520*epsilon) + pi**4/(115200*epsilon) + pi**6/(725760*epsilon) + f_3/(960*epsilon**2) + 7*f_5/(5760*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 65/(373248*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 199/(124416*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","12310":"25*f_3**2/(576*epsilon) + 10201*f_3/(103680*epsilon) - 1373*f_5/(8640*epsilon) - 83*pi**4/(259200*epsilon) - 3241/(311040*epsilon) + pi**6/(34020*epsilon) - 47*f_3/(1728*epsilon**2) + 71*f_5/(1440*epsilon**2) - pi**4/(5400*epsilon**2) + 91/(25920*epsilon**2) - f_3/(45*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12311":"-719*f_3/(8640*epsilon) - 121*f_5/(1440*epsilon) + 13*pi**4/(86400*epsilon) + 1433/(25920*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(14400*epsilon**2) + 23/(2160*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","12312":"263*f_3**2/(2880*epsilon) - 13997*f_3/(77760*epsilon) - 433*f_5/(4320*epsilon) - 623*pi**4/(3110400*epsilon) + pi**6/(45360*epsilon) + 1458679/(7464960*epsilon) + 437*f_3/(5184*epsilon**2) + 23*f_5/(1440*epsilon**2) - 15041/(155520*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - pi**4/(43200*epsilon**3) - 37/(25920*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","12313":"f_3**2/(17280*epsilon) + 233*f_3/(3732480*epsilon) + 91*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) - 101*pi**4/(37324800*epsilon) + 19/(51840*epsilon) - 101*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 31/(116640*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(2592*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","12314":"-13*f_3**2/(103680*epsilon) - 77*f_3/(414720*epsilon) - 35*f_5/(62208*epsilon) - 259/(3317760*epsilon) + pi**6/(6531840*epsilon) + 247*pi**4/(55987200*epsilon) + 247*f_3/(466560*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(373248*epsilon**2) - 31/(2799360*epsilon**2) - 5*f_3/(15552*epsilon**3) + pi**4/(1555200*epsilon**3) + 271/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2160*epsilon**4) + 1/(6480*epsilon**5)","12315":"11*f_3/(622080*epsilon) + 31*f_5/(69120*epsilon) - 96467/(179159040*epsilon) - 7*pi**4/(6220800*epsilon) - 73*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 3659/(4478976*epsilon**2) + f_3/(2160*epsilon**3) + 1567/(3732480*epsilon**3) - 407/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","12316":"317*f_3/(622080*epsilon) - 7*f_5/(23040*epsilon) - 60203/(179159040*epsilon) - 7*pi**4/(6220800*epsilon) - 73*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 15253/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 1063/(3732480*epsilon**3) - 67/(124416*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","12317":"f_3**2/(4320*epsilon) + 3089*f_3/(622080*epsilon) + 1321*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 3217/(1119744*epsilon) + pi**4/(777600*epsilon) + f_3/(6480*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(1036800*epsilon**2) + 12647/(14929920*epsilon**2) + f_3/(8640*epsilon**3) - 19/(4860*epsilon**3) - 181/(103680*epsilon**4) + 19/(2160*epsilon**5) - 1/(216*epsilon**6)","12318":"-f_3**2/(864*epsilon) + 673*f_3/(103680*epsilon) + 173*f_5/(20736*epsilon) - 7*pi**4/(129600*epsilon) - pi**6/(326592*epsilon) - 75667/(29859840*epsilon) + 11*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 73129/(14929920*epsilon**2) + f_3/(2880*epsilon**3) - 559/(155520*epsilon**3) - 299/(103680*epsilon**4) + 1/(160*epsilon**5) - 1/(360*epsilon**6)","12319":"19*f_3**2/(432*epsilon) - 7*pi**4*f_3/(10800*epsilon) + 3271*f_3/(12960*epsilon) - 1259*f_5/(2592*epsilon) + 251*f_7/(960*epsilon) - 11*pi**6/(163296*epsilon) + 73*pi**4/(129600*epsilon) - 7*f_3**2/(180*epsilon**2) + 73*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12320":"7*f_3**2/(576*epsilon) - 23783*f_3/(103680*epsilon) + 1057*f_5/(8640*epsilon) + pi**6/(544320*epsilon) + 43*pi**4/(259200*epsilon) + 38969/(311040*epsilon) + 169*f_3/(1728*epsilon**2) - 19*f_5/(1440*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12321":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 2209*f_3/(51840*epsilon) - 389*f_5/(25920*epsilon) - 67*f_7/(2880*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12322":"-167/(10240*epsilon) + 49/(6144*epsilon**2) - 43/(2560*epsilon**3) + 1/(32*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","12323":"-97*f_3**2/(1920*epsilon) + 26339*f_3/(311040*epsilon) + 91*f_5/(17280*epsilon) - 1343*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) + 1643/(186624*epsilon) - 1343*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 51437/(2488320*epsilon**2) + 13*f_3/(4320*epsilon**3) - 391/(20736*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","12324":"-f_3**2/(5760*epsilon) - 661*f_3/(1244160*epsilon) - 133*f_5/(34560*epsilon) - 8129/(4976640*epsilon) + pi**6/(362880*epsilon) + 401*pi**4/(12441600*epsilon) + 401*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 529/(829440*epsilon**2) - 19*f_3/(8640*epsilon**3) - 1/(6912*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 37/(3456*epsilon**4) + 7/(720*epsilon**5)","12325":"-11*f_3**2/(5760*epsilon) - 9659*f_3/(233280*epsilon) + 3803*f_5/(51840*epsilon) - pi**6/(68040*epsilon) - 15233/(1399680*epsilon) + 17*pi**4/(1244160*epsilon) + 17*f_3/(10368*epsilon**2) - 97*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 43/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","12326":"-29*f_3**2/(20736*epsilon) + 3985*f_3/(746496*epsilon) + 187*f_5/(155520*epsilon) - 1681349/(268738560*epsilon) - 7*pi**4/(2073600*epsilon) + pi**6/(4898880*epsilon) - 3067*f_3/(622080*epsilon**2) - 49*f_5/(51840*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 97381/(22394880*epsilon**2) + 89*f_3/(25920*epsilon**3) - 623/(186624*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 11/(4860*epsilon**4) - 1/(1620*epsilon**5)","12327":"-427*f_3**2/(12960*epsilon) + 29*f_3/(17280*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 539*f_5/(12960*epsilon) + 317*f_7/(17280*epsilon) - 29*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) + 11*f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12328":"71*f_3/(3456*epsilon) + 41*f_5/(8640*epsilon) - 281/(51840*epsilon) - 23*pi**4/(518400*epsilon) - 23*f_3/(4320*epsilon**2) + 11/(12960*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","12329":"7*f_3**2/(60*epsilon) - 4151*f_3/(311040*epsilon) - 157*f_5/(960*epsilon) - 19*pi**6/(544320*epsilon) - 887*pi**4/(3110400*epsilon) + 684919/(7464960*epsilon) - 787*f_3/(12960*epsilon**2) + 17*f_5/(240*epsilon**2) - 481/(77760*epsilon**2) + 53*pi**4/(129600*epsilon**2) + 53*f_3/(1080*epsilon**3) - 1057/(25920*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 19/(1080*epsilon**4) - 1/(360*epsilon**5)","12330":"11*f_3**2/(144*epsilon) - 7843*f_3/(62208*epsilon) + 317*f_5/(8640*epsilon) - 29*pi**6/(544320*epsilon) - 527*pi**4/(3110400*epsilon) + 684919/(7464960*epsilon) - 607*f_3/(12960*epsilon**2) + 41*f_5/(720*epsilon**2) - 481/(77760*epsilon**2) + 53*pi**4/(129600*epsilon**2) + 53*f_3/(1080*epsilon**3) - 1057/(25920*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 19/(1080*epsilon**4) - 1/(360*epsilon**5)","12331":"-7*f_3**2/(720*epsilon) + 323*f_3/(15552*epsilon) + 29*f_5/(864*epsilon) - 31*pi**6/(1088640*epsilon) - 707*pi**4/(3110400*epsilon) + 29407/(466560*epsilon) + 373*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) + pi**4/(25920*epsilon**2) + 353/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","12332":"-17*f_3/(1280*epsilon) - f_5/(320*epsilon) - pi**4/(23040*epsilon) + 13/(640*epsilon) - f_3/(192*epsilon**2) + pi**4/(28800*epsilon**2) + 29/(2560*epsilon**2) + f_3/(240*epsilon**3) + 1/(2560*epsilon**3) + 1/(128*epsilon**4) - 19/(480*epsilon**5) + 1/(24*epsilon**6)","12333":"-61*f_3/(3456*epsilon) + f_5/(1440*epsilon) - 11*pi**4/(172800*epsilon) + 17267/(829440*epsilon) - 11*f_3/(1440*epsilon**2) + pi**4/(14400*epsilon**2) + 619/(34560*epsilon**2) + f_3/(120*epsilon**3) + 11/(1152*epsilon**3) - 3/(80*epsilon**4) - 13/(360*epsilon**5) + 1/(18*epsilon**6)","12334":"-229*f_3/(23040*epsilon) - 233*f_5/(34560*epsilon) - 37*pi**4/(1244160*epsilon) + 399097/(26873856*epsilon) + 181*f_3/(51840*epsilon**2) - 196867/(44789760*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 863/(1866240*epsilon**3) - 1127/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","12335":"397*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 15947*f_3/(77760*epsilon) - 4225*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 391*pi**4/(777600*epsilon) + 101*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 391*f_3/(6480*epsilon**2) + 101*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12336":"-3629*f_3/(207360*epsilon) - 11*f_5/(1280*epsilon) - 17*pi**4/(2073600*epsilon) + 2130079/(89579520*epsilon) - 79*f_3/(34560*epsilon**2) + 793/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(160*epsilon**3) + 419/(103680*epsilon**3) - 1199/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","12337":"19*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) - 7*f_5/(648*epsilon) + 77*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12338":"49*f_3**2/(720*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(432*epsilon) - 217*f_7/(2304*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","12339":"-39*f_3**2/(320*epsilon) - 6073*f_3/(31104*epsilon) + 1139*f_5/(2880*epsilon) - pi**6/(17010*epsilon) - 5809/(466560*epsilon) + 1103*pi**4/(3110400*epsilon) + 1103*f_3/(25920*epsilon**2) - 7*f_5/(160*epsilon**2) - 121/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","12340":"7*f_3**2/(180*epsilon) - 947*f_3/(8640*epsilon) + 5*f_5/(216*epsilon) - pi**6/(13608*epsilon) + 13*pi**4/(86400*epsilon) + 1591/(11520*epsilon) + 13*f_3/(720*epsilon**2) - f_5/(18*epsilon**2) + 89/(2880*epsilon**2) - 1/(80*epsilon**3)","12341":"-13*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) - f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(432*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","12342":"-13*f_3/(46080*epsilon) - 73*f_5/(69120*epsilon) - 7*pi**4/(3110400*epsilon) + 297511/(403107840*epsilon) - 7*f_3/(25920*epsilon**2) + pi**4/(2073600*epsilon**2) + 72359/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 2321/(2799360*epsilon**3) + 815/(373248*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","12343":"-223*f_3**2/(12960*epsilon) - 421*f_3/(25920*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 53*f_5/(5184*epsilon) + 29*f_7/(5760*epsilon) - 113*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + 7*f_3**2/(1080*epsilon**2) - 113*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12344":"-79*f_3**2/(1080*epsilon) - 26*f_3*f_5/(135*epsilon) + pi**4*f_3/(5400*epsilon) + 7*f_3_5/(20*epsilon) + 5*f_5/(216*epsilon) + 623*f_7/(6480*epsilon) - 1849*pi**8/(58320000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","12345":"91*f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 49*f_5/(1296*epsilon) - 4823*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","12346":"-f_3**2/(2880*epsilon) - 677*f_3/(1244160*epsilon) - 17*f_5/(17280*epsilon) - 371*pi**4/(12441600*epsilon) - 727/(1244160*epsilon) - pi**6/(2177280*epsilon) + 191*f_3/(20736*epsilon**2) + f_5/(240*epsilon**2) - 41*pi**4/(1036800*epsilon**2) - 733/(829440*epsilon**2) - 41*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 179/(34560*epsilon**3) + f_3/(720*epsilon**4) - 41/(5760*epsilon**4) + 1/(360*epsilon**5)","12347":"f_3**2/(1920*epsilon) - 3199*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) - 4577/(11197440*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 13/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12348":"f_3**2/(720*epsilon) - 7549*f_3/(3732480*epsilon) + f_5/(12960*epsilon) - 44783/(44789760*epsilon) - 71*pi**4/(7464960*epsilon) + pi**6/(725760*epsilon) + 205*f_3/(62208*epsilon**2) + f_5/(1080*epsilon**2) - 22609/(7464960*epsilon**2) + 29*pi**4/(3110400*epsilon**2) - 271*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 3901/(311040*epsilon**3) + 19*f_3/(2160*epsilon**4) - 169/(10368*epsilon**4) + 13/(2160*epsilon**5)","12349":"-f_3/(103680*epsilon) - f_5/(23040*epsilon) - 149453/(537477120*epsilon) + 61*pi**4/(18662400*epsilon) + 61*f_3/(155520*epsilon**2) - 25769/(89579520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) - 89/(248832*epsilon**3) - 161/(622080*epsilon**4) + 13/(9720*epsilon**5) - 1/(1296*epsilon**6)","12350":"5*f_3/(13824*epsilon) - f_5/(7680*epsilon) - 1451/(179159040*epsilon) + pi**4/(6220800*epsilon) - 41*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 275/(4478976*epsilon**2) + f_3/(2160*epsilon**3) + 919/(3732480*epsilon**3) - 119/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","12351":"-43*f_3**2/(103680*epsilon) + 1619*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 67*pi**4/(6220800*epsilon) + 4501/(268738560*epsilon) + pi**6/(1224720*epsilon) - 67*f_3/(51840*epsilon**2) + 29*f_5/(51840*epsilon**2) + 209/(559872*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 227/(207360*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(19440*epsilon**4) - 1/(6480*epsilon**5)","12352":"-11*f_3**2/(311040*epsilon) + 467*f_3/(1244160*epsilon) + 103*f_5/(311040*epsilon) - 1224337/(806215680*epsilon) - pi**6/(58786560*epsilon) + 167*pi**4/(27993600*epsilon) + 167*f_3/(233280*epsilon**2) + f_5/(155520*epsilon**2) - 6871/(8398080*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 551/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 19/(58320*epsilon**4) + 1/(19440*epsilon**5)","12353":"19*f_3**2/(60*epsilon) - 19*f_3*f_5/(40*epsilon) + 49*f_3/(40*epsilon) + 9*f_3_5/(40*epsilon) + 55*f_5/(36*epsilon) - 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","12354":"-13*f_3**2/(45*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1097*f_5/(432*epsilon) + 2401*f_7/(1152*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","12355":"7*f_3**2/(2880*epsilon) - 4211*f_3/(51840*epsilon) - 41*f_5/(1728*epsilon) - 49*pi**4/(1036800*epsilon) + pi**6/(38880*epsilon) + 1807/(19440*epsilon) + 187*f_3/(1920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 221/(3456*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12356":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","12357":"41*f_3**2/(2880*epsilon) + 617*f_3/(20736*epsilon) + 331*f_5/(2160*epsilon) - 49*f_7/(320*epsilon) - pi**6/(38880*epsilon) - 5287/(311040*epsilon) - 7*pi**4/(51840*epsilon) - 23*f_3/(3456*epsilon**2) - 31*f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 179/(10368*epsilon**2) - 31*f_3/(720*epsilon**3) + 5/(432*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","12358":"13*f_3**2/(180*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 673*f_5/(432*epsilon) + 917*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12359":"173*f_3/(960*epsilon) - 31*f_5/(720*epsilon) - 4513/(27648*epsilon) + 7*pi**4/(57600*epsilon) - 137*f_3/(2880*epsilon**2) + pi**4/(4800*epsilon**2) + 19387/(276480*epsilon**2) + f_3/(240*epsilon**3) - 13/(9216*epsilon**3) + 61/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12360":"43*f_3**2/(960*epsilon) - 79267*f_3/(622080*epsilon) + 683*f_5/(17280*epsilon) - pi**6/(181440*epsilon) + 7*pi**4/(1244160*epsilon) + 123109/(1866240*epsilon) + 2627*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 24797/(622080*epsilon**2) + 29*pi**4/(518400*epsilon**2) + 29*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 17/(10368*epsilon**3) - f_3/(360*epsilon**4) + 31/(4320*epsilon**4) - 1/(360*epsilon**5)","12361":"11*f_3**2/(240*epsilon) - 649*f_3/(3840*epsilon) + pi**4*f_3/(3600*epsilon) - 187*f_5/(2880*epsilon) - 7*f_7/(160*epsilon) - 13*pi**4/(69120*epsilon) + 1357/(6912*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 47/(576*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","12362":"-2989*f_3/(51840*epsilon) + 11*f_5/(48*epsilon) - 209317/(1244160*epsilon) - 7*pi**4/(518400*epsilon) - 173*f_3/(2160*epsilon**2) - pi**4/(4320*epsilon**2) + 110977/(829440*epsilon**2) + f_3/(18*epsilon**3) - 7459/(138240*epsilon**3) + 173/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12363":"10127*f_3/(51840*epsilon) + 319*f_5/(1440*epsilon) - 49*f_7/(320*epsilon) - 187813/(1244160*epsilon) - 47*pi**4/(259200*epsilon) - 47*f_3/(2160*epsilon**2) + pi**4/(21600*epsilon**2) + 14261/(165888*epsilon**2) + f_3/(180*epsilon**3) - 7651/(138240*epsilon**3) + 269/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12364":"53*f_3/(51840*epsilon) + f_5/(54*epsilon) - 73*pi**4/(518400*epsilon) - 3517/(11197440*epsilon) + 289*f_3/(8640*epsilon**2) - 3461/(82944*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 13*f_3/(720*epsilon**3) + 479/(13824*epsilon**3) - 221/(17280*epsilon**4) + 17/(4320*epsilon**5) - 1/(1080*epsilon**6)","12365":"-2897*f_3/(25920*epsilon) - 587*f_5/(2880*epsilon) + 49*f_7/(320*epsilon) + 43*pi**4/(259200*epsilon) + 178109/(1244160*epsilon) - 149*f_3/(2160*epsilon**2) - 5639/(829440*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - 1319/(27648*epsilon**3) + 221/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","12366":"-f_3**2/(240*epsilon) - 2377*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) - 161*f_5/(2880*epsilon) - 7*f_7/(160*epsilon) - 79*pi**4/(115200*epsilon) + 16727/(82944*epsilon) + f_3**2/(60*epsilon**2) - 17*f_3/(320*epsilon**2) - 203/(6912*epsilon**2) + 11*pi**4/(28800*epsilon**2) + 11*f_3/(240*epsilon**3) - 143/(2880*epsilon**3) + 1/(80*epsilon**4)","12367":"79*f_3**2/(1920*epsilon) - 14119*f_3/(103680*epsilon) + 17*f_5/(1440*epsilon) + 37*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) + 56639/(622080*epsilon) + 1019*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 7039/(69120*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 1219/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","12368":"-97*f_3**2/(1920*epsilon) + 11279*f_3/(103680*epsilon) - 43*f_5/(1440*epsilon) - 2197/(38880*epsilon) - 143*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) - 61*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 1699/(69120*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 499/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","12369":"11*f_3**2/(960*epsilon) - 11407*f_3/(622080*epsilon) + 77*f_5/(17280*epsilon) - pi**6/(181440*epsilon) - 4849/(1492992*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 9301/(1244160*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 751/(51840*epsilon**3) - f_3/(360*epsilon**4) + 143/(8640*epsilon**4) - 7/(360*epsilon**5)","12370":"149*f_3/(10368*epsilon) + 7*f_5/(8640*epsilon) - 5237/(933120*epsilon) - 13*pi**4/(777600*epsilon) - 13*f_3/(6480*epsilon**2) - 107/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 1/(648*epsilon**3) - 1/(2160*epsilon**4)","12371":"3961*f_3/(103680*epsilon) + 461*f_5/(8640*epsilon) - 49*f_7/(480*epsilon) - 81263/(16796160*epsilon) + 67*pi**4/(1555200*epsilon) + 67*f_3/(12960*epsilon**2) - 134165/(8957952*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 75079/(7464960*epsilon**3) - 2581/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","12372":"-209*f_3/(23040*epsilon) - 23*f_5/(11520*epsilon) + 7*pi**4/(2073600*epsilon) + 1237243/(268738560*epsilon) + 119*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) + 204847/(134369280*epsilon**2) - f_3/(960*epsilon**3) - 5683/(1119744*epsilon**3) + 121/(38880*epsilon**4) - 19/(19440*epsilon**5) + 1/(6480*epsilon**6)","12373":"89*f_3**2/(17280*epsilon) - 467*f_3/(622080*epsilon) - 173*f_5/(10368*epsilon) + 3233/(1866240*epsilon) + 7*pi**4/(345600*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) - 115/(62208*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12374":"f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) + 217*f_5/(1296*epsilon) - 2527*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","12375":"-f_3**2/(240*epsilon) - 863*f_3/(11520*epsilon) - pi**4*f_3/(3600*epsilon) + 137*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) + 119/(6912*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 35/(1728*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","12376":"f_3**2/(5*epsilon) - 7363*f_3/(103680*epsilon) - 65*f_5/(144*epsilon) - 49*f_7/(320*epsilon) - 241*pi**4/(1036800*epsilon) + 29*pi**6/(181440*epsilon) + 100453/(311040*epsilon) - 59*f_3/(8640*epsilon**2) + 13*f_5/(60*epsilon**2) - 4363/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 19/(432*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12377":"f_3**2/(360*epsilon) + 1183*f_3/(12960*epsilon) - 13*f_5/(1080*epsilon) - 156649/(2488320*epsilon) - pi**6/(27216*epsilon) + 13*pi**4/(51840*epsilon) - 71*f_3/(1728*epsilon**2) + f_5/(18*epsilon**2) - 7*pi**4/(86400*epsilon**2) + 5981/(207360*epsilon**2) - 7*f_3/(720*epsilon**3) + 161/(6912*epsilon**3) - 7/(480*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","12378":"167*f_3**2/(1440*epsilon) - 23467*f_3/(103680*epsilon) - 629*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - 649*pi**4/(1036800*epsilon) + 59347/(311040*epsilon) + 61*pi**6/(272160*epsilon) + 901*f_3/(8640*epsilon**2) + 11*f_5/(720*epsilon**2) - 3007/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 83/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12379":"-61*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 217*f_5/(2592*epsilon) + 1589*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12380":"25*f_3**2/(3456*epsilon) + 2767*f_3/(622080*epsilon) - 449*f_5/(25920*epsilon) - 107*pi**4/(3110400*epsilon) + pi**6/(204120*epsilon) + 9371/(1866240*epsilon) - 107*f_3/(25920*epsilon**2) + 29*f_5/(8640*epsilon**2) - 7/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(864*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12381":"41*f_3**2/(17280*epsilon) - 1015*f_3/(2239488*epsilon) - 631*f_5/(103680*epsilon) - 19*pi**4/(1492992*epsilon) + pi**6/(816480*epsilon) + 32099/(8957952*epsilon) - 41*f_3/(62208*epsilon**2) + 23*f_5/(25920*epsilon**2) - 383/(1399680*epsilon**2) + 17*pi**4/(3110400*epsilon**2) + 17*f_3/(25920*epsilon**3) - 83/(124416*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(2592*epsilon**4) - 1/(12960*epsilon**5)","12382":"-f_3**2/(34560*epsilon) - 109*f_3/(1244160*epsilon) + 263*f_5/(311040*epsilon) - 1224337/(806215680*epsilon) - pi**6/(9797760*epsilon) + 91*pi**4/(13996800*epsilon) + 91*f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 6871/(8398080*epsilon**2) - 31*pi**4/(9331200*epsilon**2) - 31*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 551/(622080*epsilon**3) + f_3/(12960*epsilon**4) - 19/(58320*epsilon**4) + 1/(19440*epsilon**5)","12383":"47*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 5803/(22394880*epsilon) - f_3/(1728*epsilon**2) + 67/(622080*epsilon**2) + 19/(31104*epsilon**3) + 7/(12960*epsilon**4) - 1/(1080*epsilon**5)","12384":"-41*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 12823/(35831808*epsilon) - pi**4/(518400*epsilon) - 31*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(4478976*epsilon**2) + f_3/(1440*epsilon**3) + 991/(3732480*epsilon**3) - 263/(622080*epsilon**4) - 11/(8640*epsilon**5) + 1/(864*epsilon**6)","12385":"-f_3**2/(864*epsilon) + 2993*f_3/(311040*epsilon) + 1723*f_5/(103680*epsilon) - 1345387/(89579520*epsilon) - 31*pi**4/(777600*epsilon) - pi**6/(326592*epsilon) - 361*f_3/(103680*epsilon**2) - f_5/(432*epsilon**2) - 15649/(3732480*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 13*f_3/(4320*epsilon**3) + 83/(7680*epsilon**3) - 143/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","12386":"221*f_3/(25920*epsilon) + 17*f_5/(8640*epsilon) - 70649/(5598720*epsilon) - pi**4/(28800*epsilon) - 17*f_3/(11520*epsilon**2) + pi**4/(103680*epsilon**2) + 14299/(995328*epsilon**2) - f_3/(1728*epsilon**3) - 12283/(933120*epsilon**3) + 331/(31104*epsilon**4) - 79/(12960*epsilon**5) + 11/(6480*epsilon**6)","12387":"-f_3**2/(1440*epsilon) + 3349*f_3/(62208*epsilon) - 1699*f_5/(34560*epsilon) - 19*pi**4/(194400*epsilon) - 588667/(89579520*epsilon) + pi**6/(108864*epsilon) - 937*f_3/(103680*epsilon**2) + f_5/(144*epsilon**2) - 28897/(3732480*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 13*f_3/(4320*epsilon**3) + 779/(69120*epsilon**3) - 143/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","12388":"37*f_3/(34560*epsilon) + 7*f_5/(3840*epsilon) - 15967/(14929920*epsilon) + pi**4/(138240*epsilon) + 5*f_3/(2304*epsilon**2) + pi**4/(115200*epsilon**2) + 241/(165888*epsilon**2) - f_3/(240*epsilon**3) - 3467/(622080*epsilon**3) - 409/(103680*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","12389":"-17*f_3**2/(432*epsilon) - 7993*f_3/(25920*epsilon) + pi**4*f_3/(2160*epsilon) + 3629*f_5/(12960*epsilon) - 13*f_7/(160*epsilon) - 17*pi**6/(163296*epsilon) - 43*pi**4/(259200*epsilon) + 4643/(20736*epsilon) + f_3**2/(36*epsilon**2) - 43*f_3/(2160*epsilon**2) - 17*f_5/(216*epsilon**2) - 251/(8640*epsilon**2) - pi**4/(21600*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(180*epsilon**3) + f_5/(18*epsilon**3) - 29/(720*epsilon**3) + 1/(60*epsilon**4)","12390":"7*f_3**2/(144*epsilon) - 1007*f_3/(8640*epsilon) - 163*f_5/(4320*epsilon) + pi**6/(54432*epsilon) + pi**4/(3456*epsilon) + 4757/(51840*epsilon) + 25*f_3/(864*epsilon**2) + 7*f_5/(180*epsilon**2) - 8539/(103680*epsilon**2) + 17*pi**4/(43200*epsilon**2) + 17*f_3/(360*epsilon**3) - pi**4/(3600*epsilon**3) + 23/(8640*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(60*epsilon**5)","12391":"-83*f_3**2/(1080*epsilon) - 1123*f_3/(2592*epsilon) - pi**4*f_3/(2700*epsilon) + 3433*f_5/(2592*epsilon) - 989*f_7/(1920*epsilon) - 71*pi**6/(163296*epsilon) + 59*pi**4/(25920*epsilon) - f_3**2/(45*epsilon**2) + 59*f_3/(216*epsilon**2) - 71*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12392":"11*f_3**2/(120*epsilon) - 17*f_3*f_5/(20*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 2107*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12393":"-f_3**2/(30*epsilon) + 3*f_3*f_5/(5*epsilon) + 31*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 25*f_5/(24*epsilon) - 4067*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12394":"-19*f_3**2/(17280*epsilon) + 10807*f_3/(622080*epsilon) - 131*f_5/(6480*epsilon) - 11*pi**6/(816480*epsilon) + 229*pi**4/(3110400*epsilon) + 21197/(1866240*epsilon) + 229*f_3/(25920*epsilon**2) - 91*f_5/(8640*epsilon**2) + 7/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12395":"f_3**2/(2880*epsilon) + 13*f_3/(62208*epsilon) + 101*f_5/(4320*epsilon) - 37021/(1492992*epsilon) - pi**6/(217728*epsilon) + 71*pi**4/(3110400*epsilon) + 121*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 12043/(2488320*epsilon**2) - 17*pi**4/(345600*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(17280*epsilon**3) + 3469/(207360*epsilon**3) + f_3/(144*epsilon**4) - 161/(17280*epsilon**4) + 1/(480*epsilon**5)","12396":"-11*f_3**2/(3456*epsilon) - 9617*f_3/(622080*epsilon) + 79*f_5/(6480*epsilon) - 251*pi**4/(3110400*epsilon) + 9371/(1866240*epsilon) + 23*pi**6/(1632960*epsilon) - 251*f_3/(25920*epsilon**2) + 89*f_5/(8640*epsilon**2) - 7/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(864*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12397":"-667*f_3/(311040*epsilon) - f_5/(576*epsilon) - pi**4/(777600*epsilon) + 237433/(201553920*epsilon) - f_3/(6480*epsilon**2) + 32141/(67184640*epsilon**2) - 4379/(5598720*epsilon**3) + 359/(116640*epsilon**4) - 49/(12960*epsilon**5) + 1/(648*epsilon**6)","12398":"-f_3**2/(5760*epsilon) - 9401*f_3/(622080*epsilon) + f_5/(270*epsilon) - 179*pi**4/(3110400*epsilon) + pi**6/(90720*epsilon) + 21197/(1866240*epsilon) - 179*f_3/(25920*epsilon**2) + 23*f_5/(2880*epsilon**2) + 7/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12399":"f_3**2/(2880*epsilon) + 13*f_3/(62208*epsilon) + 101*f_5/(4320*epsilon) - 37021/(1492992*epsilon) - pi**6/(217728*epsilon) + 71*pi**4/(3110400*epsilon) + 121*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 12043/(2488320*epsilon**2) - 17*pi**4/(345600*epsilon**2) - 83*f_3/(4320*epsilon**3) + pi**4/(17280*epsilon**3) + 3469/(207360*epsilon**3) + f_3/(144*epsilon**4) - 161/(17280*epsilon**4) + 1/(480*epsilon**5)","12400":"-29*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(2592*epsilon) + 3703*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12401":"f_3**2/(2880*epsilon) - 2141*f_3/(622080*epsilon) + 217*f_5/(17280*epsilon) - pi**6/(181440*epsilon) - 323*pi**4/(6220800*epsilon) + 2237/(1866240*epsilon) - 323*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) + 203/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12402":"23*f_3**2/(2880*epsilon) - 18377*f_3/(373248*epsilon) + 5513*f_5/(51840*epsilon) - 179849/(5598720*epsilon) - 11*pi**6/(544320*epsilon) - 83*pi**4/(3732480*epsilon) - 83*f_3/(31104*epsilon**2) - 67*f_5/(4320*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 5197/(466560*epsilon**2) + 59*f_3/(12960*epsilon**3) - 101/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","12403":"-1213*f_3/(34560*epsilon) + 23*f_5/(2880*epsilon) - 13*pi**4/(345600*epsilon) + 6433/(414720*epsilon) - 13*f_3/(2880*epsilon**2) - 667/(69120*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) + 259/(46080*epsilon**3) + 9/(1280*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","12404":"23*f_3/(10368*epsilon) + 53*f_5/(2880*epsilon) - 1339079/(67184640*epsilon) + 13*pi**4/(129600*epsilon) + 13*f_3/(1080*epsilon**2) - 94037/(11197440*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 317/(46656*epsilon**3) - 511/(77760*epsilon**4) + 49/(1620*epsilon**5) - 1/(54*epsilon**6)","12405":"-7*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(37324800*epsilon) + 2059/(716636160*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 211/(22394880*epsilon**2) + f_3/(51840*epsilon**3) + 49/(8957952*epsilon**3) - 7/(22394880*epsilon**4) - 41/(933120*epsilon**5) + 1/(31104*epsilon**6)","12406":"11*f_3/(1244160*epsilon) - 59/(5971968*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 101/(22394880*epsilon**2) + 19/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","12407":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 269*f_3/(576*epsilon) - 175*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","12408":"269*f_3**2/(5760*epsilon) - 17131*f_3/(311040*epsilon) - 209*f_5/(17280*epsilon) - pi**6/(362880*epsilon) - 935/(373248*epsilon) + 637*pi**4/(6220800*epsilon) + 637*f_3/(51840*epsilon**2) - 7*f_5/(2880*epsilon**2) - 38563/(2488320*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) + 113/(20736*epsilon**3) - f_3/(720*epsilon**4) + 263/(17280*epsilon**4) - 7/(720*epsilon**5)","12409":"f_3**2/(12*epsilon) - 289*f_3/(576*epsilon) - 5*f_5/(16*epsilon) + 49*f_7/(64*epsilon) + pi**4/(5760*epsilon) + 3/(64*epsilon) + f_3/(48*epsilon**2) - 1/(144*epsilon**2)","12410":"-17*f_3**2/(4320*epsilon) + pi**4*f_3/(21600*epsilon) + 209*f_3/(23040*epsilon) - 167*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 23*pi**4/(414720*epsilon) + 2087/(622080*epsilon) + f_3**2/(360*epsilon**2) - 23*f_3/(3456*epsilon**2) + pi**4/(57600*epsilon**2) + 37/(17280*epsilon**2) + f_3/(480*epsilon**3) - 1/(1440*epsilon**3)","12411":"133*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 163*f_3/(17280*epsilon) - 233*f_5/(8640*epsilon) + 277*f_7/(17280*epsilon) - 43*pi**6/(979776*epsilon) + 301*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 301*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12412":"13*f_3**2/(17280*epsilon) + 9697*f_3/(622080*epsilon) - 2*f_5/(81*epsilon) - 61*pi**6/(3265920*epsilon) + 91*pi**4/(1036800*epsilon) + 57071/(1866240*epsilon) + 707*f_3/(103680*epsilon**2) - 119*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12413":"107*f_3**2/(1440*epsilon) - f_3*f_5/(40*epsilon) - 29*f_3/(1152*epsilon) - 3*f_3_5/(80*epsilon) + 173*f_5/(960*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 95/(10368*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","12414":"317*f_3**2/(360*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 125*f_5/(432*epsilon) - 10423*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12415":"241*f_3**2/(480*epsilon) - pi**4*f_3/(800*epsilon) + 601*f_3/(2160*epsilon) - 8927*f_5/(8640*epsilon) - 17*f_7/(96*epsilon) - 41*pi**4/(21600*epsilon) + 59*pi**6/(108864*epsilon) - 3*f_3**2/(40*epsilon**2) - 41*f_3/(180*epsilon**2) + 59*f_5/(144*epsilon**2) - pi**6/(9072*epsilon**2) + pi**4/(1800*epsilon**2) + f_3/(15*epsilon**3) - f_5/(12*epsilon**3)","12416":"53*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 145*f_3/(288*epsilon) + 15*f_5/(32*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","12417":"-47*f_3**2/(2880*epsilon) + 571*f_3/(58320*epsilon) - 49*f_5/(8640*epsilon) + pi**6/(544320*epsilon) + 83/(46080*epsilon) + 179*pi**4/(9331200*epsilon) + 179*f_3/(77760*epsilon**2) + 7*f_5/(4320*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 2261/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + pi**4/(129600*epsilon**3) + 103/(15552*epsilon**3) + f_3/(1080*epsilon**4) - 337/(25920*epsilon**4) + 7/(1080*epsilon**5)","12418":"49*f_3/(1728*epsilon) + 17*f_5/(360*epsilon) - 569/(25920*epsilon) + 11*pi**4/(86400*epsilon) + 11*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 13/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","12419":"7*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 3421*f_3/(12960*epsilon) - 113*f_5/(2592*epsilon) - 67*f_7/(480*epsilon) - 5*pi**6/(23328*epsilon) + 569/(25920*epsilon) + 151*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 151*f_3/(1080*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) - 13/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","12420":"-149*f_3**2/(720*epsilon) + pi**4*f_3/(2400*epsilon) + 47*f_3/(1080*epsilon) + 391*f_5/(864*epsilon) + 209*f_7/(2880*epsilon) - 23*pi**6/(54432*epsilon) - 4207/(103680*epsilon) + 47*pi**4/(43200*epsilon) + f_3**2/(40*epsilon**2) + 47*f_3/(360*epsilon**2) - 23*f_5/(72*epsilon**2) - pi**4/(2880*epsilon**2) + 247/(4320*epsilon**2) + pi**6/(9072*epsilon**2) - f_3/(24*epsilon**3) + f_5/(12*epsilon**3) - 5/(144*epsilon**3) + 1/(120*epsilon**4)","12421":"437*f_3**2/(1080*epsilon) - pi**4*f_3/(2160*epsilon) + 899*f_3/(5184*epsilon) - 4337*f_5/(3240*epsilon) + 1501*f_7/(2880*epsilon) - 43*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) - f_3**2/(36*epsilon**2) - 43*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12422":"79*f_3**2/(17280*epsilon) - 907*f_3/(124416*epsilon) - 23*f_5/(1296*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(204120*epsilon) + 11*pi**4/(345600*epsilon) + 7825/(373248*epsilon) + 11*f_3/(103680*epsilon**2) - 29*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12423":"77*f_3**2/(3240*epsilon) - 281*f_3/(5184*epsilon) - pi**4*f_3/(8100*epsilon) + 7*f_5/(1728*epsilon) - 239*f_7/(34560*epsilon) - 37*pi**4/(155520*epsilon) + 61*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 37*f_3/(1296*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12424":"-37*f_3/(51840*epsilon) - 37*f_5/(11520*epsilon) - 49/(1658880*epsilon) + 83*pi**4/(2073600*epsilon) + 83*f_3/(17280*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 53/(184320*epsilon**2) - 11*f_3/(2880*epsilon**3) - 23/(34560*epsilon**3) - 91/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","12425":"31*f_3/(34560*epsilon) - f_5/(1280*epsilon) - 14807/(4976640*epsilon) + pi**4/(46080*epsilon) + f_3/(384*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 2381/(1658880*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(6912*epsilon**3) - 139/(34560*epsilon**4) + 1/(60*epsilon**5) - 1/(72*epsilon**6)","12426":"83*f_3**2/(103680*epsilon) - 11609*f_3/(3732480*epsilon) + 47*f_5/(51840*epsilon) + pi**6/(4898880*epsilon) + 3941/(11197440*epsilon) + 29*pi**4/(3110400*epsilon) + 29*f_3/(25920*epsilon**2) + 11*f_5/(51840*epsilon**2) - 149/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 11/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","12427":"-7*f_3/(746496*epsilon) + f_5/(34560*epsilon) + 25757/(403107840*epsilon) + 7*pi**4/(7464960*epsilon) + 7*f_3/(62208*epsilon**2) - 1753/(33592320*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 1807/(4478976*epsilon**3) - 1867/(1866240*epsilon**4) + 157/(155520*epsilon**5) - 1/(2592*epsilon**6)","12428":"13*f_3/(207360*epsilon) + f_5/(6912*epsilon) - 165503/(2418647040*epsilon) + pi**4/(4147200*epsilon) + f_3/(34560*epsilon**2) - 67817/(806215680*epsilon**2) + 4207/(13436928*epsilon**3) - 781/(1399680*epsilon**4) + 199/(466560*epsilon**5) - 1/(7776*epsilon**6)","12429":"-17*f_3/(311040*epsilon) - 20197/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 269/(1119744*epsilon**2) + 1049/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","12430":"-17*f_3**2/(34560*epsilon) - 12041*f_3/(3732480*epsilon) + 167*f_5/(51840*epsilon) - pi**6/(933120*epsilon) + 3941/(11197440*epsilon) + 17*pi**4/(1036800*epsilon) + 17*f_3/(8640*epsilon**2) - 13*f_5/(17280*epsilon**2) - 149/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 11/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","12431":"7*f_3**2/(960*epsilon) - 11533*f_3/(1866240*epsilon) + 2723*f_5/(51840*epsilon) - 179849/(5598720*epsilon) - pi**6/(90720*epsilon) - 1279*pi**4/(18662400*epsilon) - 1279*f_3/(155520*epsilon**2) - 37*f_5/(4320*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 5197/(466560*epsilon**2) + 59*f_3/(12960*epsilon**3) - 101/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","12432":"181*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 277*f_3/(10368*epsilon) + 37*f_5/(1440*epsilon) - 403*f_7/(6912*epsilon) - 13*pi**6/(244944*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 421*f_3/(12960*epsilon**2) - 13*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12433":"-13*f_3**2/(320*epsilon) + 1309*f_3/(207360*epsilon) - f_5/(384*epsilon) - pi**6/(90720*epsilon) - 89*pi**4/(2073600*epsilon) + 95197/(1244160*epsilon) - 31*f_3/(1920*epsilon**2) + 3*f_5/(160*epsilon**2) - 203/(7680*epsilon**2) + 7*pi**4/(19200*epsilon**2) + 7*f_3/(160*epsilon**3) - 43/(1920*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 13/(480*epsilon**4) - 1/(120*epsilon**5)","12434":"-97*f_3**2/(360*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 1729*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12435":"-397*f_3**2/(2160*epsilon) - pi**4*f_3/(2700*epsilon) + 39911*f_3/(25920*epsilon) - 6131*f_5/(6480*epsilon) - 209*f_7/(384*epsilon) - 5*pi**6/(40824*epsilon) + 161*pi**4/(259200*epsilon) + 17*f_3**2/(180*epsilon**2) - 1007*f_3/(1080*epsilon**2) + 211*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12436":"43*f_3**2/(60*epsilon) - 11*f_3*f_5/(40*epsilon) + 71*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 101*f_5/(72*epsilon) - 5537*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12437":"-49*f_3**2/(720*epsilon) + 28277*f_3/(103680*epsilon) - 209*f_5/(216*epsilon) + 343*f_7/(640*epsilon) + pi**6/(77760*epsilon) + 551*pi**4/(1036800*epsilon) + 59347/(311040*epsilon) - 1931*f_3/(8640*epsilon**2) + 143*f_5/(360*epsilon**2) - 3007/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 83/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12438":"-79*f_3**2/(120*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 2093*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12439":"f_3**2/(8640*epsilon) + 613*f_3/(103680*epsilon) + 341*f_5/(51840*epsilon) - 487163/(134369280*epsilon) - pi**6/(653184*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(518400*epsilon**2) + 45079/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 7187/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12440":"691*f_3/(103680*epsilon) + 77*f_5/(17280*epsilon) - 715907/(134369280*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 6251/(8957952*epsilon**2) + f_3/(4320*epsilon**3) - 7619/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","12441":"241*f_3/(17280*epsilon) - 61*f_5/(1080*epsilon) - 19*pi**4/(518400*epsilon) + 1187/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","12442":"13*f_3**2/(12960*epsilon) - 139*f_3/(10368*epsilon) + pi**4*f_3/(32400*epsilon) + 181*f_5/(4320*epsilon) - 797*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12443":"f_3**2/(288*epsilon) + 17117*f_3/(103680*epsilon) - 167*f_5/(1728*epsilon) - 49*f_7/(640*epsilon) - 42401/(311040*epsilon) - 77*pi**4/(207360*epsilon) + 31*pi**6/(272160*epsilon) - 203*f_3/(8640*epsilon**2) - 19*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 833/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(432*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12444":"7*f_3**2/(1440*epsilon) - pi**4*f_3/(21600*epsilon) - 509*f_3/(207360*epsilon) - 7*f_5/(1152*epsilon) - 331/(2488320*epsilon) + pi**4/(15360*epsilon) - f_3**2/(360*epsilon**2) + f_3/(128*epsilon**2) - pi**4/(34560*epsilon**2) + 19/(51840*epsilon**2) - f_3/(288*epsilon**3) + 77/(17280*epsilon**3) - 1/(360*epsilon**4)","12445":"-127*f_3/(207360*epsilon) - 83*f_5/(34560*epsilon) - pi**4/(62208*epsilon) + 1611961/(268738560*epsilon) - 31*f_3/(20736*epsilon**2) - 136537/(67184640*epsilon**2) + 11*pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) + 3317/(1119744*epsilon**3) + 631/(311040*epsilon**4) - 269/(38880*epsilon**5) + 5/(1296*epsilon**6)","12446":"79*f_3**2/(17280*epsilon) - 907*f_3/(124416*epsilon) - 23*f_5/(1296*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(204120*epsilon) + 11*pi**4/(345600*epsilon) + 7825/(373248*epsilon) + 11*f_3/(103680*epsilon**2) - 29*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12447":"13*f_3**2/(17280*epsilon) + 9697*f_3/(622080*epsilon) - 2*f_5/(81*epsilon) - 61*pi**6/(3265920*epsilon) + 91*pi**4/(1036800*epsilon) + 57071/(1866240*epsilon) + 707*f_3/(103680*epsilon**2) - 119*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12448":"-119*f_3**2/(12960*epsilon) - 713*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 1831*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12449":"f_3/(77760*epsilon) - f_5/(6912*epsilon) - 5041/(179159040*epsilon) + 31*pi**4/(18662400*epsilon) + 31*f_3/(155520*epsilon**2) - pi**4/(622080*epsilon**2) - 1577/(67184640*epsilon**2) - f_3/(5184*epsilon**3) - 413/(11197440*epsilon**3) + 1/(155520*epsilon**4) + 59/(77760*epsilon**5) - 1/(1296*epsilon**6)","12450":"11*f_3/(1244160*epsilon) - 59/(5971968*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 101/(22394880*epsilon**2) + 19/(1119744*epsilon**3) + 11/(466560*epsilon**4) - 1/(38880*epsilon**5)","12451":"-7*f_3/(103680*epsilon) - 19*f_5/(25920*epsilon) - pi**4/(115200*epsilon) + 877/(622080*epsilon) - f_3/(960*epsilon**2) + pi**4/(259200*epsilon**2) + 2099/(1866240*epsilon**2) + f_3/(2160*epsilon**3) - 47/(38880*epsilon**3) + 1/(2592*epsilon**4)","12452":"11*f_3**2/(8640*epsilon) - 4481*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) + 1045*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(653184*epsilon) - 421/(311040*epsilon) + 133*pi**4/(1555200*epsilon) - f_3**2/(6480*epsilon**2) + 133*f_3/(12960*epsilon**2) - 11*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + 17/(25920*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","12453":"-37*f_3**2/(24*epsilon) + 9*f_3*f_5/(20*epsilon) - 83*f_3/(36*epsilon) + 27*f_3_5/(40*epsilon) - 943*f_5/(144*epsilon) + 7203*f_7/(640*epsilon) - 2063*pi**8/(10080000*epsilon) + 5/(72*epsilon) + 7*pi**4/(1800*epsilon) + 5*pi**6/(9072*epsilon) + 7*f_3/(15*epsilon**2) + 5*f_5/(12*epsilon**2) - 147*f_7/(160*epsilon**2) - 1/(30*epsilon**2)","12454":"-31*f_3**2/(120*epsilon) + f_3*f_5/(4*epsilon) - 4213*f_3/(1728*epsilon) - 907*f_5/(360*epsilon) + 343*f_7/(64*epsilon) + pi**4/(86400*epsilon) + 841/(5184*epsilon) + 341*f_3/(360*epsilon**2) + 3*f_5/(4*epsilon**2) - 147*f_7/(80*epsilon**2) - 77/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","12455":"-59*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) - 89*f_3/(135*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 8*f_5/(9*epsilon) + 13979*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12456":"-f_3**2/(432*epsilon) - 9653*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) + 505*f_5/(1296*epsilon) - 79*f_7/(1440*epsilon) - 49*pi**4/(129600*epsilon) + 5*pi**6/(163296*epsilon) + 521/(8640*epsilon) - f_3**2/(90*epsilon**2) + 1421*f_3/(4320*epsilon**2) - 59*f_5/(108*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 437/(17280*epsilon**2) + pi**6/(6804*epsilon**2) - 11*f_3/(180*epsilon**3) + f_5/(9*epsilon**3) - 1/(18*epsilon**3) + 1/(60*epsilon**4)","12457":"7*f_3**2/(3240*epsilon) - pi**4*f_3/(129600*epsilon) + 151*f_3/(12960*epsilon) - 1213*f_5/(15552*epsilon) - 67*f_7/(5760*epsilon) - pi**6/(34992*epsilon) + pi**4/(8100*epsilon) + 18533/(233280*epsilon) - f_3**2/(2160*epsilon**2) - 7*f_3/(135*epsilon**2) + 349*f_5/(2592*epsilon**2) - 13823/(155520*epsilon**2) - pi**4/(21600*epsilon**2) + pi**6/(163296*epsilon**2) + f_3/(45*epsilon**3) - 7*f_5/(108*epsilon**3) + 73/(1296*epsilon**3) - 2/(135*epsilon**4)","12458":"-53*f_3**2/(360*epsilon) + 1961*f_3/(5184*epsilon) + f_5/(720*epsilon) + 7*f_7/(160*epsilon) - 39347/(155520*epsilon) - 17*pi**4/(64800*epsilon) + f_3**2/(10*epsilon**2) - 581*f_3/(2160*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 101/(648*epsilon**2) + 7*f_3/(180*epsilon**3) - 91/(2160*epsilon**3) + 1/(180*epsilon**4)","12459":"4*f_3**2/(15*epsilon) + 7*f_3*f_5/(20*epsilon) + 77*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 25*f_5/(18*epsilon) - 5831*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12460":"61*f_3**2/(432*epsilon) + pi**4*f_3/(21600*epsilon) + 14309*f_3/(25920*epsilon) + 883*f_5/(6480*epsilon) - 401*f_7/(360*epsilon) - 59*pi**4/(51840*epsilon) + 37*pi**6/(163296*epsilon) + f_3**2/(360*epsilon**2) - 59*f_3/(432*epsilon**2) + 37*f_5/(216*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12461":"311*f_3**2/(2160*epsilon) - 2573*f_3/(12960*epsilon) - 13*pi**4*f_3/(10800*epsilon) + 571*f_5/(2592*epsilon) - 13*f_7/(720*epsilon) - 5*pi**6/(23328*epsilon) + 41*pi**4/(25920*epsilon) - 13*f_3**2/(180*epsilon**2) + 41*f_3/(216*epsilon**2) - 35*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12462":"-37*f_3**2/(90*epsilon) - 8*f_3/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 77*f_5/(108*epsilon) + 21*f_7/(160*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","12463":"-7*f_3**2/(12960*epsilon) - 427*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 41*f_5/(1728*epsilon) + 53*f_7/(2880*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12464":"-367*f_3/(124416*epsilon) - f_5/(5760*epsilon) - 574039/(134369280*epsilon) - pi**4/(691200*epsilon) + 13*f_3/(4320*epsilon**2) - pi**4/(259200*epsilon**2) + 96793/(14929920*epsilon**2) - f_3/(2160*epsilon**3) - 3035/(497664*epsilon**3) + 739/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","12465":"7*f_3**2/(40*epsilon) + 9*f_3*f_5/(40*epsilon) + 481*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 91*f_5/(48*epsilon) - 7889*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12466":"103*f_3**2/(180*epsilon) - 3*f_3*f_5/(5*epsilon) - 7*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 1195*f_5/(432*epsilon) + 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12467":"299*f_3/(34560*epsilon) + 469*f_5/(5760*epsilon) - 114101/(1658880*epsilon) - 19*pi**4/(345600*epsilon) - 19*f_3/(2880*epsilon**2) - 9181/(276480*epsilon**2) + pi**4/(6400*epsilon**2) + 3*f_3/(160*epsilon**3) - 35/(2304*epsilon**3) + 217/(5760*epsilon**4) - 13/(360*epsilon**5) + 1/(36*epsilon**6)","12468":"31*f_3**2/(432*epsilon) - 5699*f_3/(12960*epsilon) - pi**4*f_3/(10800*epsilon) + 199*f_5/(2592*epsilon) + 919*f_7/(1440*epsilon) - 83*pi**6/(163296*epsilon) + 41/(25920*epsilon) + 319*pi**4/(129600*epsilon) - f_3**2/(180*epsilon**2) + 319*f_3/(1080*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 7/(432*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","12469":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) - 121*f_3/(69120*epsilon) - 13*f_5/(1920*epsilon) + 7*f_7/(960*epsilon) - 6263/(2488320*epsilon) + 149*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 149*f_3/(17280*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 59/(51840*epsilon**2) - 7*f_3/(1440*epsilon**3) + 97/(17280*epsilon**3) - 1/(360*epsilon**4)","12470":"-91*f_3**2/(3240*epsilon) - 19*f_3/(8640*epsilon) + pi**4*f_3/(16200*epsilon) + 125*f_5/(5184*epsilon) + 13*f_7/(34560*epsilon) - 89*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12471":"89*f_3**2/(17280*epsilon) - 467*f_3/(622080*epsilon) - 173*f_5/(10368*epsilon) + 3233/(1866240*epsilon) + 7*pi**4/(345600*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) - 115/(62208*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","12472":"f_3**2/(768*epsilon) - 7009*f_3/(1244160*epsilon) + 233*f_5/(34560*epsilon) - 13*pi**4/(691200*epsilon) + pi**6/(1088640*epsilon) + 11927/(2985984*epsilon) - 503*f_3/(207360*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(76800*epsilon**2) + 2791/(497664*epsilon**2) - 11*f_3/(8640*epsilon**3) - 2251/(414720*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 97/(17280*epsilon**4) + 11/(2880*epsilon**5)","12473":"41*f_3**2/(3240*epsilon) - 1327*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) - 85*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 203*pi**4/(777600*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 203*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12474":"3*f_3**2/(80*epsilon) - 1331*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - f_5/(60*epsilon) + 7*f_7/(160*epsilon) + 13*pi**4/(51840*epsilon) + 1463/(38880*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - 77/(6480*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","12475":"11*f_3**2/(120*epsilon) + 9*f_3*f_5/(40*epsilon) + 107*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 143*f_5/(144*epsilon) - 4949*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12476":"-13*f_3**2/(160*epsilon) + 26959*f_3/(311040*epsilon) + 203*f_5/(2880*epsilon) - 28229/(186624*epsilon) + 397*pi**4/(3110400*epsilon) + 13*pi**6/(272160*epsilon) - 91*f_3/(1296*epsilon**2) - 3*f_5/(40*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 347/(4860*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","12477":"-f_3**2/(240*epsilon) - 229*f_3/(3840*epsilon) - pi**4*f_3/(3600*epsilon) + 13*f_5/(320*epsilon) + 7*f_7/(160*epsilon) + 451/(34560*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 151/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","12478":"-97*f_3**2/(2880*epsilon) + f_3/(96*epsilon) + pi**4*f_3/(8640*epsilon) + 3787*f_5/(51840*epsilon) - 11*f_7/(576*epsilon) - 13*pi**6/(217728*epsilon) + pi**4/(5184*epsilon) + f_3**2/(144*epsilon**2) + 5*f_3/(216*epsilon**2) - 13*f_5/(288*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","12479":"31*f_3/(960*epsilon) - f_5/(54*epsilon) - 86195/(4478976*epsilon) - pi**4/(172800*epsilon) - 11*f_3/(1440*epsilon**2) + 6895/(1492992*epsilon**2) + 215/(124416*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","12480":"443*f_3/(17280*epsilon) - f_5/(54*epsilon) - 27317/(4478976*epsilon) - pi**4/(28800*epsilon) - f_3/(1440*epsilon**2) - 3617/(1492992*epsilon**2) + 359/(124416*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","12481":"-f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 49*f_5/(648*epsilon) + 7*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12482":"7*f_3**2/(180*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 11*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 221*f_5/(2592*epsilon) - 6097*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12483":"-11*f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) - 307*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 127*f_5/(864*epsilon) + 4753*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","12484":"-653*f_3**2/(12960*epsilon) + 13*pi**4*f_3/(129600*epsilon) + 2323*f_3/(25920*epsilon) - 373*f_5/(5184*epsilon) + 47*f_7/(2160*epsilon) - 19*pi**4/(77760*epsilon) + 5*pi**6/(139968*epsilon) + 13*f_3**2/(2160*epsilon**2) - 19*f_3/(648*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","12485":"-17*f_3/(311040*epsilon) - 20197/(89579520*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) - 269/(1119744*epsilon**2) + 1049/(1866240*epsilon**3) - 7/(15552*epsilon**4) + 1/(6480*epsilon**5)","12486":"9*f_3**2/(320*epsilon) - 2597*f_3/(77760*epsilon) + f_5/(32*epsilon) - 13*pi**6/(544320*epsilon) - 77*pi**4/(3110400*epsilon) + 11047/(466560*epsilon) - 437*f_3/(25920*epsilon**2) - 3*f_5/(160*epsilon**2) + pi**4/(25920*epsilon**2) + 1073/(77760*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(43200*epsilon**3) + 113/(6480*epsilon**3) + 19*f_3/(360*epsilon**4) - 19/(1080*epsilon**4)","12487":"f_3**2/(120*epsilon) - 401*f_3/(8640*epsilon) + 277*f_5/(5760*epsilon) - pi**6/(18144*epsilon) + 4667/(414720*epsilon) + 31*pi**4/(86400*epsilon) + 83*f_3/(2880*epsilon**2) - f_5/(24*epsilon**2) + pi**4/(57600*epsilon**2) + 445/(55296*epsilon**2) + f_3/(480*epsilon**3) + 97/(11520*epsilon**3) - 19/(1920*epsilon**4) - 1/(48*epsilon**5) + 1/(60*epsilon**6)","12488":"11*f_3**2/(960*epsilon) + 4333*f_3/(207360*epsilon) - 17*f_5/(1152*epsilon) - pi**6/(25920*epsilon) - 233*pi**4/(2073600*epsilon) + 23881/(1244160*epsilon) - 47*f_3/(1920*epsilon**2) - f_5/(480*epsilon**2) - 89/(23040*epsilon**2) + 7*pi**4/(19200*epsilon**2) + 7*f_3/(160*epsilon**3) - 17/(640*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 13/(480*epsilon**4) - 1/(120*epsilon**5)","12489":"1277*f_3/(17280*epsilon) + 563*f_5/(2880*epsilon) - 49*f_7/(320*epsilon) - 9877/(165888*epsilon) - pi**4/(6912*epsilon) - 5*f_3/(288*epsilon**2) - 2137/(138240*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 273/(5120*epsilon**3) + 503/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","12490":"-157*f_3**2/(1440*epsilon) - 527*f_3/(2160*epsilon) - pi**4*f_3/(1440*epsilon) + 4373*f_5/(8640*epsilon) - 17*f_7/(96*epsilon) - 17*pi**4/(21600*epsilon) + 31*pi**6/(108864*epsilon) - f_3**2/(24*epsilon**2) - 17*f_3/(180*epsilon**2) + 31*f_5/(144*epsilon**2) - pi**6/(9072*epsilon**2) + pi**4/(1800*epsilon**2) + f_3/(15*epsilon**3) - f_5/(12*epsilon**3)","12491":"-43*f_3/(25920*epsilon) + 23*f_5/(11520*epsilon) - 38327/(44789760*epsilon) - pi**4/(207360*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(69120*epsilon**2) + 10399/(14929920*epsilon**2) - f_3/(576*epsilon**3) - 53/(124416*epsilon**3) - 29/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","12492":"-13*f_3**2/(1920*epsilon) + 2819*f_3/(124416*epsilon) - 49*f_5/(4320*epsilon) - 13*pi**6/(1088640*epsilon) + 7679/(1866240*epsilon) + 151*pi**4/(3110400*epsilon) + 151*f_3/(25920*epsilon**2) - 3*f_5/(320*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12493":"2197*f_3/(622080*epsilon) - 59*f_5/(51840*epsilon) - 979907/(201553920*epsilon) + 271*pi**4/(18662400*epsilon) + f_3/(972*epsilon**2) - pi**4/(388800*epsilon**2) + 595/(419904*epsilon**2) - f_3/(3240*epsilon**3) + 721/(22394880*epsilon**3) + 581/(373248*epsilon**4) - 257/(155520*epsilon**5) + 7/(12960*epsilon**6)","12494":"41*f_3**2/(1080*epsilon) - 41*f_3*f_5/(135*epsilon) + pi**4*f_3/(5400*epsilon) + 7*f_3_5/(20*epsilon) - 55*f_5/(216*epsilon) + 2303*f_7/(6480*epsilon) - 1849*pi**8/(58320000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","12495":"2393*f_3/(933120*epsilon) - 31*pi**4/(4665600*epsilon) + 6983441/(1209323520*epsilon) - 157*f_3/(155520*epsilon**2) - 756613/(100776960*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 105811/(16796160*epsilon**3) - 311/(87480*epsilon**4) + 29/(23328*epsilon**5) - 1/(4860*epsilon**6)","12496":"-161*f_3**2/(432*epsilon) - pi**4*f_3/(10800*epsilon) + 41891*f_3/(25920*epsilon) - 16507*f_5/(12960*epsilon) - 157*f_7/(2880*epsilon) - 5*pi**6/(163296*epsilon) - 19*pi**4/(259200*epsilon) + f_3**2/(9*epsilon**2) - 917*f_3/(1080*epsilon**2) + 95*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12497":"11*f_3**2/(360*epsilon) + 3*f_3*f_5/(80*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 683*f_5/(2592*epsilon) - 10409*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12498":"29*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(54*epsilon) - 233*f_5/(1296*epsilon) - 133*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12499":"f_3**2/(135*epsilon) - pi**4*f_3/(21600*epsilon) - 19*f_3/(12960*epsilon) - 89*f_5/(3240*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(10206*epsilon) - 157/(6912*epsilon) + 7*pi**4/(16200*epsilon) - f_3**2/(360*epsilon**2) + 7*f_3/(135*epsilon**2) - 2*f_5/(27*epsilon**2) - 7*pi**4/(43200*epsilon**2) - 13/(1440*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(80*epsilon**3) + 1/(120*epsilon**4)","12500":"-19*f_3/(34560*epsilon) + 11*f_5/(960*epsilon) - 31*pi**4/(345600*epsilon) - 203/(103680*epsilon) - 31*f_3/(2880*epsilon**2) - 29/(13824*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 11/(4608*epsilon**3) - 1/(1920*epsilon**4) - 19/(480*epsilon**5) + 1/(24*epsilon**6)","12501":"61*f_3**2/(1440*epsilon) - 22951*f_3/(311040*epsilon) + f_5/(64*epsilon) - 13*pi**6/(272160*epsilon) - 169*pi**4/(3110400*epsilon) + 87673/(933120*epsilon) - 1069*f_3/(25920*epsilon**2) - 3*f_5/(80*epsilon**2) + pi**4/(51840*epsilon**2) + 3331/(77760*epsilon**2) - 11*f_3/(432*epsilon**3) - pi**4/(21600*epsilon**3) + 121/(6480*epsilon**3) + 19*f_3/(180*epsilon**4) - 19/(540*epsilon**4)","12502":"-199*f_3**2/(2160*epsilon) - pi**4*f_3/(2700*epsilon) + 38399*f_3/(25920*epsilon) - 11081*f_5/(6480*epsilon) + 123*f_7/(640*epsilon) - 5*pi**6/(40824*epsilon) + 161*pi**4/(259200*epsilon) + 17*f_3**2/(180*epsilon**2) - 1007*f_3/(1080*epsilon**2) + 211*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12503":"29*f_3**2/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 1027*f_3/(12960*epsilon) - 407*f_5/(2592*epsilon) + 71*f_7/(5760*epsilon) - 5*pi**6/(163296*epsilon) - 11*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) - 11*f_3/(1080*epsilon**2) - 5*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12504":"f_3**2/(80*epsilon) - 7*f_3*f_5/(20*epsilon) + 229*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) + 73*f_5/(1440*epsilon) + 539*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 61/(5184*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(7200*epsilon**2) - 11/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","12505":"f_3**2/(720*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 313*f_5/(2592*epsilon) + 1183*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12506":"f_3**2/(72*epsilon) + f_3*f_5/(10*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 137*f_5/(2592*epsilon) - 1897*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12507":"2*f_3**2/(45*epsilon) + 7*f_3*f_5/(120*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 251*f_5/(2592*epsilon) - 6979*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12508":"23*f_3**2/(540*epsilon) - 59*f_3/(1080*epsilon) - pi**4*f_3/(10800*epsilon) - 59*f_5/(648*epsilon) - 77*f_7/(17280*epsilon) - pi**4/(43200*epsilon) + pi**6/(20412*epsilon) + 42847/(622080*epsilon) - 7*f_3**2/(360*epsilon**2) - 31*f_3/(4320*epsilon**2) + 49*f_5/(432*epsilon**2) - 475/(10368*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(36*epsilon**3) + 5/(288*epsilon**3) - 1/(360*epsilon**4)","12509":"f_3**2/(80*epsilon) - 7*f_3*f_5/(120*epsilon) - 347*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(864*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","12510":"-31*f_3**2/(2160*epsilon) - 769*f_3/(25920*epsilon) - pi**4*f_3/(10800*epsilon) + 1223*f_5/(12960*epsilon) + 13*f_7/(960*epsilon) - 199*pi**4/(259200*epsilon) + 13*pi**6/(163296*epsilon) + f_3**2/(90*epsilon**2) - 107*f_3/(1080*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12511":"-1589*f_3/(311040*epsilon) - 1135361/(403107840*epsilon) + pi**4/(62208*epsilon) + 121*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 54431/(6718464*epsilon**2) - f_3/(1440*epsilon**3) - 11135/(1119744*epsilon**3) + 169/(23328*epsilon**4) - 121/(38880*epsilon**5) + 1/(1620*epsilon**6)","12512":"347*f_3/(77760*epsilon) - 41*pi**4/(3110400*epsilon) + 1382873/(403107840*epsilon) - 41*f_3/(25920*epsilon**2) - 102457/(33592320*epsilon**2) - 10033/(2799360*epsilon**3) + 587/(58320*epsilon**4) - 35/(3888*epsilon**5) + 1/(324*epsilon**6)","12513":"347*f_3/(77760*epsilon) - 41*pi**4/(3110400*epsilon) + 1382873/(403107840*epsilon) - 41*f_3/(25920*epsilon**2) - 102457/(33592320*epsilon**2) - 10033/(2799360*epsilon**3) + 587/(58320*epsilon**4) - 35/(3888*epsilon**5) + 1/(324*epsilon**6)","12514":"77*f_3**2/(8640*epsilon) + 115619*f_3/(1866240*epsilon) - 1787*f_5/(51840*epsilon) - 179849/(5598720*epsilon) - 2863*pi**4/(18662400*epsilon) + pi**6/(233280*epsilon) - 2863*f_3/(155520*epsilon**2) + 13*f_5/(4320*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 5197/(466560*epsilon**2) + 59*f_3/(12960*epsilon**3) - 101/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","12515":"-77*f_3**2/(6480*epsilon) - 6697*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 443*f_5/(4320*epsilon) + 349*f_7/(3456*epsilon) - 25*pi**6/(489888*epsilon) + 17*pi**4/(62208*epsilon) - 7*f_3**2/(2160*epsilon**2) + 85*f_3/(2592*epsilon**2) - 25*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12516":"-17*f_3/(8640*epsilon) + pi**4/(172800*epsilon) + 15097/(7464960*epsilon) + f_3/(1440*epsilon**2) + 767/(1244160*epsilon**2) + 25/(20736*epsilon**3) - 23/(8640*epsilon**4) + 1/(720*epsilon**5)","12517":"-7*f_3**2/(2592*epsilon) + pi**4*f_3/(129600*epsilon) + 2509*f_3/(25920*epsilon) - 457*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 163*pi**4/(777600*epsilon) + 281/(51840*epsilon) + 5*pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 163*f_3/(6480*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) - 11/(12960*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","12518":"f_3**2/(16*epsilon) + 7*f_3*f_5/(10*epsilon) - pi**4*f_3/(1200*epsilon) - 91*f_3_5/(80*epsilon) - 763*f_7/(6912*epsilon) + 5539*pi**8/(77760000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","12519":"-133*f_3**2/(1080*epsilon) + 221*f_3*f_5/(1080*epsilon) + pi**4*f_3/(5400*epsilon) - 9*f_3_5/(20*epsilon) - 67*f_5/(216*epsilon) + 2023*f_7/(3240*epsilon) + pi**6/(13608*epsilon) + 3761*pi**8/(408240000*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","12520":"-f_3**2/(10*epsilon) + 19*f_3*f_5/(40*epsilon) - 17*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 3*f_5/(8*epsilon) - 1421*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12521":"-151*f_3**2/(1080*epsilon) - 8551*f_3/(12960*epsilon) + pi**4*f_3/(2700*epsilon) + 3065*f_5/(2592*epsilon) - 123*f_7/(640*epsilon) - 37*pi**6/(163296*epsilon) + 31*pi**4/(25920*epsilon) - 17*f_3**2/(180*epsilon**2) + 25*f_3/(54*epsilon**2) - 53*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12522":"-59*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) - 161*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 29*f_5/(72*epsilon) + 931*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12523":"7*f_3**2/(720*epsilon) - 1901*f_3/(34560*epsilon) - pi**4*f_3/(3600*epsilon) + 79*f_5/(960*epsilon) + 169/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 103/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","12524":"107*f_3**2/(17280*epsilon) + 7037*f_3/(116640*epsilon) - 3107*f_5/(51840*epsilon) - 50257/(2799360*epsilon) - 671*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) - 671*f_3/(51840*epsilon**2) + 43*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(17280*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","12525":"f_3**2/(270*epsilon) - 2369*f_3/(622080*epsilon) + 499*f_5/(12960*epsilon) - 49*f_7/(1280*epsilon) - 37*pi**6/(3265920*epsilon) + 101*pi**4/(6220800*epsilon) + 20213/(1866240*epsilon) + 113*f_3/(17280*epsilon**2) - f_5/(270*epsilon**2) - 1/(17280*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12526":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 29*f_3/(270*epsilon) - 7*f_5/(108*epsilon) + 7*f_7/(240*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","12527":"383*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 1843*f_3/(5184*epsilon) - 1423*f_5/(3240*epsilon) - 1441*f_7/(5760*epsilon) - 79*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) - 407*f_3/(1080*epsilon**2) + 121*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12528":"-44809/(537477120*epsilon) + 15667/(268738560*epsilon**2) + 283/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","12529":"35*f_3/(497664*epsilon) + 7*f_5/(207360*epsilon) - 37981/(537477120*epsilon) - 11*pi**4/(24883200*epsilon) - 11*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 6689/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 133/(67184640*epsilon**3) - 17/(186624*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","12530":"5*f_3/(62208*epsilon) - 63283/(537477120*epsilon) - pi**4/(1555200*epsilon) - 7*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 14087/(134369280*epsilon**2) + f_3/(17280*epsilon**3) + 103/(13436928*epsilon**3) - 103/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","12531":"1553*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 13*pi**4/(223948800*epsilon) + 12461/(2418647040*epsilon) - 13*f_3/(1866240*epsilon**2) - 3229/(201553920*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 2107/(89579520*epsilon**3) + 1883/(13436928*epsilon**4) - 169/(1119744*epsilon**5) + 5/(93312*epsilon**6)","12532":"-f_3/(1244160*epsilon) - f_5/(138240*epsilon) - 7/(165888*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(62208*epsilon**2) - pi**4/(37324800*epsilon**2) + 4483/(537477120*epsilon**2) - f_3/(311040*epsilon**3) - 1327/(67184640*epsilon**3) + 13/(138240*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","12533":"67*f_3/(933120*epsilon) + f_5/(103680*epsilon) - 4951/(89579520*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(124416*epsilon**2) + 1411/(537477120*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 859/(67184640*epsilon**3) + 113/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","12534":"199*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53/(11943936*epsilon) + 11*pi**4/(74649600*epsilon) + 11*f_3/(622080*epsilon**2) - 8977/(134369280*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 127/(53747712*epsilon**3) + 2827/(22394880*epsilon**4) - 203/(1866240*epsilon**5) + 1/(31104*epsilon**6)","12535":"-3077/(537477120*epsilon) - 5617/(537477120*epsilon**2) + 1007/(100776960*epsilon**3) + 59/(746496*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","12536":"-251*f_3/(22394880*epsilon) + f_5/(622080*epsilon) - 1717/(268738560*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - pi**4/(55987200*epsilon**2) + 971/(201553920*epsilon**2) - f_3/(466560*epsilon**3) + 9251/(403107840*epsilon**3) - 809/(11197440*epsilon**4) + 7/(103680*epsilon**5) - 1/(46656*epsilon**6)","12537":"f_3**2/(128*epsilon) - 2899*f_3/(103680*epsilon) - 11*f_5/(5760*epsilon) - 37*pi**4/(414720*epsilon) + pi**6/(181440*epsilon) + 34391/(995328*epsilon) + 169*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 103/(138240*epsilon**2) + pi**4/(115200*epsilon**2) + 11*f_3/(360*epsilon**3) - 211/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","12538":"31*f_3**2/(1920*epsilon) - 1343*f_3/(20736*epsilon) + 23*f_5/(1920*epsilon) - 37*pi**4/(414720*epsilon) + pi**6/(181440*epsilon) + 260659/(4976640*epsilon) + 169*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 1063/(138240*epsilon**2) + pi**4/(115200*epsilon**2) + 11*f_3/(360*epsilon**3) - 211/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","12539":"557*f_3/(82944*epsilon) + 19*f_5/(8640*epsilon) - 6425857/(1612431360*epsilon) + pi**4/(388800*epsilon) + 77*f_3/(103680*epsilon**2) - 67897/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - 17*f_3/(8640*epsilon**3) - 33433/(11197440*epsilon**3) + 4733/(933120*epsilon**4) - 241/(77760*epsilon**5) + 1/(1296*epsilon**6)","12540":"2377*f_3/(414720*epsilon) + 19*f_5/(25920*epsilon) - 3371707/(4837294080*epsilon) - pi**4/(2332800*epsilon) - 1177*f_3/(311040*epsilon**2) - 818809/(403107840*epsilon**2) + pi**4/(777600*epsilon**2) + 19*f_3/(25920*epsilon**3) + 84953/(33592320*epsilon**3) - 3691/(2799360*epsilon**4) + 89/(233280*epsilon**5) - 1/(19440*epsilon**6)","12541":"-f_3**2/(720*epsilon) + 3343*f_3/(34560*epsilon) - 1783*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - 23*pi**4/(345600*epsilon) + pi**6/(54432*epsilon) + 48911/(829440*epsilon) - 37*f_3/(2880*epsilon**2) + f_5/(72*epsilon**2) - 4249/(92160*epsilon**2) + pi**4/(6400*epsilon**2) + 3*f_3/(160*epsilon**3) - 71/(3840*epsilon**3) + 11/(640*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12542":"151*f_3**2/(2160*epsilon) - pi**4*f_3/(2160*epsilon) + 1909*f_3/(25920*epsilon) - 3023*f_5/(12960*epsilon) - 11*f_7/(192*epsilon) - 49*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 49*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12543":"557*f_3/(82944*epsilon) + 19*f_5/(8640*epsilon) - 6425857/(1612431360*epsilon) + pi**4/(388800*epsilon) + 77*f_3/(103680*epsilon**2) - 67897/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - 17*f_3/(8640*epsilon**3) - 33433/(11197440*epsilon**3) + 4733/(933120*epsilon**4) - 241/(77760*epsilon**5) + 1/(1296*epsilon**6)","12544":"-1333*f_3/(138240*epsilon) - 19*f_5/(8640*epsilon) - pi**4/(1555200*epsilon) + 1862171/(322486272*epsilon) + 949*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 29269/(134369280*epsilon**2) - 19*f_3/(8640*epsilon**3) - 46637/(11197440*epsilon**3) + 539/(186624*epsilon**4) - 77/(77760*epsilon**5) + 1/(6480*epsilon**6)","12545":"187*f_3**2/(2880*epsilon) - 1343*f_3/(12960*epsilon) + 29*f_5/(540*epsilon) - 373*pi**4/(1036800*epsilon) - pi**6/(34020*epsilon) + 84497/(2488320*epsilon) + 7*f_3/(192*epsilon**2) - 113*f_5/(1440*epsilon**2) - 13/(6912*epsilon**2) + 7*pi**4/(14400*epsilon**2) + 7*f_3/(120*epsilon**3) - 67/(1440*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 1/(30*epsilon**4) - 1/(120*epsilon**5)","12546":"-f_3**2/(480*epsilon) + 3767*f_3/(34560*epsilon) - 59*f_5/(480*epsilon) - pi**6/(36288*epsilon) - 5083/(207360*epsilon) + 173*pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) + f_5/(16*epsilon**2) - pi**4/(2400*epsilon**2) - 6419/(276480*epsilon**2) - 7*f_3/(240*epsilon**3) + 601/(15360*epsilon**3) - 9/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","12547":"-f_3**2/(1440*epsilon) - 1363*f_3/(34560*epsilon) + 697*f_5/(4320*epsilon) - 49*f_7/(640*epsilon) - 8753/(207360*epsilon) - pi**4/(13824*epsilon) + pi**6/(108864*epsilon) - 19*f_3/(960*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(14400*epsilon**2) + 6749/(276480*epsilon**2) + f_3/(80*epsilon**3) + 107/(46080*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","12548":"499*f_3/(207360*epsilon) - 17*f_5/(720*epsilon) - 1501237/(268738560*epsilon) + 127*pi**4/(2073600*epsilon) + 127*f_3/(17280*epsilon**2) - pi**4/(21600*epsilon**2) + 20473/(2799360*epsilon**2) - f_3/(180*epsilon**3) + 34961/(1866240*epsilon**3) - 707/(31104*epsilon**4) + 233/(12960*epsilon**5) - 1/(108*epsilon**6)","12549":"6721*f_3/(622080*epsilon) - 17*f_5/(2160*epsilon) - 12493273/(806215680*epsilon) + 19*pi**4/(6220800*epsilon) - 599*f_3/(51840*epsilon**2) + pi**4/(51840*epsilon**2) + 353447/(16796160*epsilon**2) + f_3/(432*epsilon**3) - 85351/(5598720*epsilon**3) + 3431/(466560*epsilon**4) - 109/(38880*epsilon**5) + 1/(1620*epsilon**6)","12550":"-59*f_3**2/(2880*epsilon) + 529*f_3/(103680*epsilon) - 103*f_5/(8640*epsilon) - pi**6/(136080*epsilon) + 37*pi**4/(259200*epsilon) + 4421/(311040*epsilon) + 173*f_3/(8640*epsilon**2) + 31*f_5/(1440*epsilon**2) - pi**4/(5400*epsilon**2) - 73/(5184*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12551":"-59*f_3**2/(2880*epsilon) + 529*f_3/(103680*epsilon) - 103*f_5/(8640*epsilon) - pi**6/(136080*epsilon) + 37*pi**4/(259200*epsilon) + 4421/(311040*epsilon) + 173*f_3/(8640*epsilon**2) + 31*f_5/(1440*epsilon**2) - pi**4/(5400*epsilon**2) - 73/(5184*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12552":"-13*f_3**2/(960*epsilon) + 335*f_3/(20736*epsilon) - 29*f_5/(2880*epsilon) - pi**4/(51840*epsilon) + pi**6/(90720*epsilon) + 50017/(2488320*epsilon) - 59*f_3/(2160*epsilon**2) + f_5/(160*epsilon**2) - 877/(103680*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(135*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 7/(360*epsilon**4) - 1/(120*epsilon**5)","12553":"-781*f_3/(155520*epsilon) + 19*f_5/(2160*epsilon) - 197543/(33592320*epsilon) + pi**4/(21600*epsilon) + f_3/(180*epsilon**2) - 27499/(11197440*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) - 989/(933120*epsilon**3) - 361/(38880*epsilon**4) + 119/(6480*epsilon**5) - 1/(108*epsilon**6)","12554":"5*f_3/(2304*epsilon) - 53*f_5/(2880*epsilon) + 7*pi**4/(115200*epsilon) + 215/(27648*epsilon) - 23*f_3/(2880*epsilon**2) - 43/(138240*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 17/(4608*epsilon**3) + 1/(384*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","12555":"7*f_3**2/(960*epsilon) - 13123*f_3/(103680*epsilon) + 53*f_5/(144*epsilon) - 147*f_7/(640*epsilon) - 17*pi**6/(181440*epsilon) + 6457/(311040*epsilon) + 343*pi**4/(518400*epsilon) + 343*f_3/(4320*epsilon**2) - 11*f_5/(160*epsilon**2) - 8/(405*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 5/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12556":"-17*f_3**2/(240*epsilon) - 263*f_3/(20736*epsilon) - 43*f_5/(288*epsilon) + 147*f_7/(640*epsilon) - 5729/(311040*epsilon) + 67*pi**4/(207360*epsilon) + pi**6/(20160*epsilon) + 17*f_3/(1728*epsilon**2) + f_5/(120*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 439/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 59/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12557":"7*f_3**2/(40*epsilon) + 9*f_3*f_5/(40*epsilon) - 89*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 31*f_5/(48*epsilon) - 2009*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12558":"-157*f_3**2/(360*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 287*f_5/(432*epsilon) - 119*f_7/(128*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12559":"499*f_3/(207360*epsilon) - 17*f_5/(720*epsilon) - 1501237/(268738560*epsilon) + 127*pi**4/(2073600*epsilon) + 127*f_3/(17280*epsilon**2) - pi**4/(21600*epsilon**2) + 20473/(2799360*epsilon**2) - f_3/(180*epsilon**3) + 34961/(1866240*epsilon**3) - 707/(31104*epsilon**4) + 233/(12960*epsilon**5) - 1/(108*epsilon**6)","12560":"-2293*f_3/(207360*epsilon) + 17*f_5/(720*epsilon) - 67*pi**4/(2073600*epsilon) + 1107049/(268738560*epsilon) + 479*f_3/(17280*epsilon**2) - 37169/(1399680*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 51163/(1866240*epsilon**3) - 2267/(155520*epsilon**4) + 17/(2592*epsilon**5) - 1/(540*epsilon**6)","12561":"-49*f_3/(2592*epsilon) - 25*f_5/(1728*epsilon) + 7*pi**4/(3110400*epsilon) + 181063/(6718464*epsilon) + 59*f_3/(51840*epsilon**2) + 29791/(22394880*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(864*epsilon**3) + 3617/(933120*epsilon**3) - 215/(15552*epsilon**4) + 83/(6480*epsilon**5) - 1/(216*epsilon**6)","12562":"13*f_3**2/(2880*epsilon) - 41561*f_3/(155520*epsilon) + 2257*f_5/(8640*epsilon) - 11*pi**6/(272160*epsilon) + 1643*pi**4/(3110400*epsilon) + 5179/(58320*epsilon) + 1643*f_3/(25920*epsilon**2) - 43*f_5/(1440*epsilon**2) - 1937/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","12563":"29*f_3**2/(2880*epsilon) + 31087*f_3/(155520*epsilon) - 1021*f_5/(2880*epsilon) - 161*pi**4/(622080*epsilon) + 5179/(58320*epsilon) + 29*pi**6/(272160*epsilon) - 161*f_3/(5184*epsilon**2) + 13*f_5/(160*epsilon**2) - 1937/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","12564":"73*f_3**2/(2160*epsilon) - 17749*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 5477*f_5/(2592*epsilon) - 11*f_7/(24*epsilon) - 841/(5184*epsilon) - pi**6/(163296*epsilon) - 7*pi**4/(129600*epsilon) - f_3**2/(90*epsilon**2) + 95*f_3/(108*epsilon**2) - 125*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 77/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","12565":"37*f_3**2/(2160*epsilon) - 181*f_3/(2880*epsilon) + pi**4*f_3/(10800*epsilon) - 1847*f_5/(12960*epsilon) - 599*f_7/(2880*epsilon) - 19*pi**6/(163296*epsilon) + pi**4/(5760*epsilon) + 28229/(62208*epsilon) - f_3**2/(90*epsilon**2) + f_3/(120*epsilon**2) + f_5/(108*epsilon**2) - 347/(1620*epsilon**2) - pi**4/(3600*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(30*epsilon**3) + f_5/(9*epsilon**3) - 5/(54*epsilon**3) + 2/(45*epsilon**4)","12566":"59*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 353*f_5/(432*epsilon) - 8449*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12567":"-29*f_3**2/(2880*epsilon) + 1243*f_3/(622080*epsilon) + 83*f_5/(1920*epsilon) - 48961/(1866240*epsilon) - 31*pi**4/(248832*epsilon) + pi**6/(181440*epsilon) + 253*f_3/(17280*epsilon**2) - 47*f_5/(1440*epsilon**2) + pi**4/(20736*epsilon**2) + 97/(5760*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12568":"13*f_3**2/(4320*epsilon) + 457*f_3/(11520*epsilon) - 637*f_5/(25920*epsilon) - 2795947/(134369280*epsilon) - pi**6/(326592*epsilon) - pi**4/(77760*epsilon) - 1463*f_3/(51840*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(25920*epsilon**2) + 446579/(44789760*epsilon**2) + f_3/(864*epsilon**3) + 17911/(7464960*epsilon**3) - 401/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","12569":"-f_3**2/(80*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 205*f_5/(2592*epsilon) + 6013*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12570":"-181*f_3**2/(5184*epsilon) + 17*pi**4*f_3/(129600*epsilon) + 2839*f_3/(51840*epsilon) - 203*f_5/(6480*epsilon) + 5*f_7/(192*epsilon) - 7*pi**6/(279936*epsilon) + pi**4/(31104*epsilon) + 17*f_3**2/(2160*epsilon**2) + 5*f_3/(1296*epsilon**2) - 49*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12571":"11*f_3**2/(180*epsilon) - 29*f_3*f_5/(240*epsilon) - 71*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(432*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","12572":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","12573":"f_3**2/(72*epsilon) + 361*f_3/(864*epsilon) - 155*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","12574":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","12575":"-119*f_3**2/(17280*epsilon) + 1109*f_3/(62208*epsilon) + 481*f_5/(51840*epsilon) - 786737/(44789760*epsilon) - 323*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) + 1513*f_3/(103680*epsilon**2) - 53*f_5/(8640*epsilon**2) - 12829/(746496*epsilon**2) + 17*pi**4/(1036800*epsilon**2) - 2*f_3/(135*epsilon**3) + pi**4/(43200*epsilon**3) + 1411/(77760*epsilon**3) + f_3/(360*epsilon**4) - 1/(162*epsilon**4) + 1/(1080*epsilon**5)","12576":"-79*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) + 7*pi**4/(24883200*epsilon) + 66143/(1612431360*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 2269/(403107840*epsilon**2) - f_3/(51840*epsilon**3) - 539/(6718464*epsilon**3) - 149/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","12577":"9923/(89579520*epsilon) + 1151/(5971968*epsilon**2) - 217/(829440*epsilon**3) + 37/(207360*epsilon**4) - 1/(17280*epsilon**5)","12578":"f_3**2/(10368*epsilon) - 3359*f_3/(3732480*epsilon) + 167*f_5/(103680*epsilon) - 11*pi**6/(9797760*epsilon) + 2669/(11197440*epsilon) + 323*pi**4/(37324800*epsilon) + 323*f_3/(311040*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 401/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 37/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12579":"-43*f_3/(51840*epsilon) - 683/(8957952*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 6691/(14929920*epsilon**2) - 241/(414720*epsilon**3) + 37/(103680*epsilon**4) - 1/(8640*epsilon**5)","12580":"-29*f_3/(82944*epsilon) - pi**4/(829440*epsilon) + 10673/(53747712*epsilon) + f_3/(3456*epsilon**2) + 163/(11197440*epsilon**2) - 223/(1244160*epsilon**3) + 1/(7776*epsilon**4) - 1/(25920*epsilon**5)","12581":"19*f_3**2/(270*epsilon) + pi**4*f_3/(5400*epsilon) + 3853*f_3/(12960*epsilon) + 241*f_5/(2592*epsilon) - 2827*f_7/(5760*epsilon) - 23*pi**6/(163296*epsilon) + 43*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 43*f_3/(1080*epsilon**2) - 23*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12582":"-5*f_3**2/(144*epsilon) + f_3/(8640*epsilon) - 11*f_5/(540*epsilon) - pi**4/(17280*epsilon) + pi**6/(54432*epsilon) + 1681/(25920*epsilon) - 11*f_3/(864*epsilon**2) + 7*f_5/(180*epsilon**2) - 5299/(103680*epsilon**2) + 17*pi**4/(43200*epsilon**2) + 17*f_3/(360*epsilon**3) - pi**4/(3600*epsilon**3) - 49/(8640*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(60*epsilon**5)","12583":"37*f_3**2/(270*epsilon) - pi**4*f_3/(2700*epsilon) + 239*f_3/(2592*epsilon) - 575*f_5/(2592*epsilon) - 13*f_7/(5760*epsilon) - 11*pi**6/(163296*epsilon) + 49*pi**4/(129600*epsilon) - f_3**2/(45*epsilon**2) + 49*f_3/(1080*epsilon**2) - 11*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12584":"-f_3**2/(34560*epsilon) - 67*f_3/(82944*epsilon) + 67*f_5/(155520*epsilon) - pi**6/(9797760*epsilon) + 30331/(67184640*epsilon) + 173*pi**4/(27993600*epsilon) + 173*f_3/(233280*epsilon**2) - f_5/(17280*epsilon**2) - 2623/(4478976*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 1163/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 53/(155520*epsilon**4) + 1/(12960*epsilon**5)","12585":"11*f_3**2/(103680*epsilon) + 9953*f_3/(3732480*epsilon) - 43*f_5/(25920*epsilon) - 11*pi**4/(777600*epsilon) - 4997/(7464960*epsilon) + pi**6/(19595520*epsilon) - 11*f_3/(6480*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(129600*epsilon**2) + 19159/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 97/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(34560*epsilon**4) - 1/(8640*epsilon**5)","12586":"-13*f_3**2/(34560*epsilon) - 449*f_3/(3732480*epsilon) - 7*f_5/(5760*epsilon) + 233/(11197440*epsilon) + pi**6/(2177280*epsilon) + 11*pi**4/(1555200*epsilon) + 11*f_3/(12960*epsilon**2) + 7*f_5/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - 29/(155520*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","12587":"-7*f_3**2/(20736*epsilon) + 23239*f_3/(3732480*epsilon) - 503*f_5/(51840*epsilon) - 17*pi**4/(3110400*epsilon) + 3941/(11197440*epsilon) + 59*pi**6/(19595520*epsilon) - 17*f_3/(25920*epsilon**2) + 121*f_5/(51840*epsilon**2) - 149/(155520*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 11/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","12588":"-13*f_3**2/(16*epsilon) + 3*f_3*f_5/(4*epsilon) - 13*f_3/(24*epsilon) - 119*f_5/(48*epsilon) + 217*f_7/(64*epsilon)","12589":"11*f_3**2/(432*epsilon) - pi**4*f_3/(5400*epsilon) + 1769*f_3/(5184*epsilon) - 439*f_5/(405*epsilon) + 3023*f_7/(5760*epsilon) - 73*pi**4/(51840*epsilon) + 25*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 73*f_3/(432*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12590":"-151*f_3**2/(1440*epsilon) - 36367*f_3/(103680*epsilon) + 397*f_5/(1728*epsilon) - pi**6/(19440*epsilon) + 923*pi**4/(1036800*epsilon) + 100453/(311040*epsilon) + 221*f_3/(1728*epsilon**2) + 41*f_5/(720*epsilon**2) - 4363/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 19/(432*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12591":"-3217*f_3/(34560*epsilon) + 583*f_5/(5760*epsilon) - 5719/(331776*epsilon) + 53*pi**4/(345600*epsilon) + 449*f_3/(5760*epsilon**2) - f_5/(12*epsilon**2) - 17*pi**4/(57600*epsilon**2) + 503/(34560*epsilon**2) - f_3/(240*epsilon**3) + 131/(11520*epsilon**3) - 11/(1920*epsilon**4) - 1/(80*epsilon**5) + 1/(120*epsilon**6)","12592":"31*f_3/(103680*epsilon) - pi**4/(691200*epsilon) - 7187/(268738560*epsilon) - f_3/(5760*epsilon**2) + 163/(279936*epsilon**2) - 19/(23040*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","12593":"7*f_3**2/(5184*epsilon) - 73*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 151*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 11*pi**6/(1959552*epsilon) + pi**4/(34560*epsilon) - f_3**2/(6480*epsilon**2) + f_3/(288*epsilon**2) - 11*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","12594":"f_3**2/(576*epsilon) - pi**4*f_3/(194400*epsilon) + 2767*f_3/(311040*epsilon) - 1213*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 119*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) - f_3**2/(3240*epsilon**2) - 119*f_3/(25920*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","12595":"-215767/(3627970560*epsilon) + 34879/(2418647040*epsilon**2) + 38041/(806215680*epsilon**3) - 5087/(67184640*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","12596":"-13477/(179159040*epsilon) + 1579/(26873856*epsilon**2) - 457/(67184640*epsilon**3) - 79/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","12597":"-2939*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + 53*pi**4/(671846400*epsilon) + 4816097/(87071293440*epsilon) + 53*f_3/(5598720*epsilon**2) - pi**4/(111974400*epsilon**2) + 499847/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) + 8693/(201553920*epsilon**3) - 11281/(100776960*epsilon**4) + 133/(2099520*epsilon**5) - 1/(69984*epsilon**6)","12598":"-133*f_3/(2488320*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 18223/(537477120*epsilon) + f_3/(62208*epsilon**2) - 4273/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 143/(100776960*epsilon**3) + 307/(3732480*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","12599":"-167*f_3/(2488320*epsilon) - 7*f_5/(207360*epsilon) - 18023/(179159040*epsilon) - pi**4/(4976640*epsilon) - f_3/(20736*epsilon**2) + pi**4/(3110400*epsilon**2) + 16589/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 191/(67184640*epsilon**3) - 97/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","12600":"221*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - pi**4/(2985984*epsilon) + 11191/(107495424*epsilon) - 5*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 3089/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 977/(13436928*epsilon**3) - 49/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","12601":"-3077/(537477120*epsilon) - 5617/(537477120*epsilon**2) + 1007/(100776960*epsilon**3) + 59/(746496*epsilon**4) - 13/(116640*epsilon**5) + 1/(23328*epsilon**6)","12602":"77*f_3/(1244160*epsilon) - 19*f_5/(414720*epsilon) - pi**4/(4976640*epsilon) + 499/(89579520*epsilon) + f_3/(11520*epsilon**2) - 13127/(179159040*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 139/(22394880*epsilon**3) - 49/(414720*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","12603":"-f_3/(233280*epsilon) - 7*f_5/(414720*epsilon) + 313/(134369280*epsilon) + pi**4/(4976640*epsilon) - f_3/(17280*epsilon**2) + pi**4/(12441600*epsilon**2) + 13867/(537477120*epsilon**2) + f_3/(103680*epsilon**3) - 967/(67184640*epsilon**3) + 109/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","12604":"37*f_3/(622080*epsilon) + f_5/(77760*epsilon) - 27007/(537477120*epsilon) + pi**4/(6220800*epsilon) - f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 8687/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 545/(13436928*epsilon**3) - 67/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(19440*epsilon**6)","12605":"-127*f_3/(2488320*epsilon) - 7*f_5/(82944*epsilon) + 12587/(537477120*epsilon) + pi**4/(1382400*epsilon) + f_3/(414720*epsilon**2) - pi**4/(2488320*epsilon**2) + 8413/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 73/(3359232*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","12606":"-251*f_3/(22394880*epsilon) + f_5/(622080*epsilon) - 1717/(268738560*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - pi**4/(55987200*epsilon**2) + 971/(201553920*epsilon**2) - f_3/(466560*epsilon**3) + 9251/(403107840*epsilon**3) - 809/(11197440*epsilon**4) + 7/(103680*epsilon**5) - 1/(46656*epsilon**6)","12607":"-f_3**2/(17280*epsilon) + 15263*f_3/(1399680*epsilon) + 77*f_5/(38880*epsilon) - 719*pi**4/(18662400*epsilon) - 58727/(134369280*epsilon) - pi**6/(3265920*epsilon) - 719*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(1166400*epsilon**2) + 13559/(2799360*epsilon**2) + 11*f_3/(9720*epsilon**3) - 431/(103680*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 2/(1215*epsilon**4) - 1/(3240*epsilon**5)","12608":"329*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 49*f_3/(1728*epsilon) - 65*f_5/(5184*epsilon) - 323*f_7/(4320*epsilon) - 5*pi**4/(31104*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 25*f_3/(1296*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12609":"f_3**2/(51840*epsilon) - 2915*f_3/(419904*epsilon) - 203*f_5/(233280*epsilon) + pi**6/(9797760*epsilon) + 111311/(403107840*epsilon) + 689*pi**4/(33592320*epsilon) + 689*f_3/(279936*epsilon**2) + 7*f_5/(77760*epsilon**2) - 11647/(4199040*epsilon**2) - 29*pi**4/(6998400*epsilon**2) - 29*f_3/(58320*epsilon**3) + pi**4/(2332800*epsilon**3) + 5839/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 1/(1458*epsilon**4) + 1/(9720*epsilon**5)","12610":"-13*f_3**2/(810*epsilon) - 479*f_3/(25920*epsilon) + pi**4*f_3/(16200*epsilon) - 19*f_5/(576*epsilon) + 1693*f_7/(34560*epsilon) - 191*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12611":"-103*f_3**2/(6480*epsilon) - 53*f_3/(10368*epsilon) - pi**4*f_3/(64800*epsilon) + 703*f_5/(12960*epsilon) - 31*f_7/(17280*epsilon) - 23*pi**6/(489888*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 331*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12612":"-23*f_3**2/(720*epsilon) - 15233*f_3/(155520*epsilon) + 337*f_5/(2160*epsilon) - pi**6/(19440*epsilon) - 521*pi**4/(1555200*epsilon) + 197891/(1866240*epsilon) + 53*f_3/(6480*epsilon**2) - f_5/(90*epsilon**2) - 6263/(311040*epsilon**2) + 19*pi**4/(32400*epsilon**2) + 19*f_3/(270*epsilon**3) - 1289/(25920*epsilon**3) - pi**4/(5400*epsilon**3) - f_3/(45*epsilon**4) + 61/(2160*epsilon**4) - 1/(180*epsilon**5)","12613":"31*f_3**2/(1440*epsilon) + 12557*f_3/(62208*epsilon) - 2671*f_5/(8640*epsilon) - 1361*pi**4/(3110400*epsilon) - 16501/(933120*epsilon) + 23*pi**6/(272160*epsilon) - 1361*f_3/(25920*epsilon**2) + 47*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 119/(15552*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 47/(6480*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","12614":"25*f_3**2/(2592*epsilon) - 3137*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 119*f_5/(1620*epsilon) - 43*f_7/(2304*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) + 13*f_3**2/(1080*epsilon**2) + 397*f_3/(6480*epsilon**2) - 131*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","12615":"5*f_3**2/(10368*epsilon) - 1183*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 431/(2239488*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 1/(20736*epsilon**2) - 7*f_3/(5184*epsilon**3) + 11/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12616":"-377*f_3**2/(12960*epsilon) - 1447*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 607*f_5/(8640*epsilon) + 23*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12617":"-37*f_3**2/(17280*epsilon) - 89*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 3013/(1866240*epsilon) - 29*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 29*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 11/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12618":"7*f_3**2/(72*epsilon) - 1981*f_3/(10368*epsilon) - f_5/(9*epsilon) - 37*pi**4/(103680*epsilon) + 6859/(31104*epsilon) - f_3**2/(18*epsilon**2) + 19*f_3/(216*epsilon**2) - 2/(27*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","12619":"47*f_3**2/(2880*epsilon) - 59*f_3/(3888*epsilon) + 13*f_5/(480*epsilon) - 28873/(466560*epsilon) + 61*pi**4/(622080*epsilon) + 13*pi**6/(544320*epsilon) - 175*f_3/(10368*epsilon**2) + 3*f_5/(160*epsilon**2) - 4951/(155520*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","12620":"4*f_3**2/(15*epsilon) - 5*f_3*f_5/(9*epsilon) - 1237*f_3/(4320*epsilon) + 97*f_5/(108*epsilon) - pi**6/(6804*epsilon) - 719/(5760*epsilon) - pi**4/(8640*epsilon) + f_3/(36*epsilon**2) - f_5/(9*epsilon**2) + 3/(40*epsilon**2) - 1/(60*epsilon**3)","12621":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","12622":"-f_3**2/(1440*epsilon) - 31967*f_3/(311040*epsilon) + 383*f_5/(2880*epsilon) - 17*pi**6/(272160*epsilon) - 16501/(933120*epsilon) + 1087*pi**4/(3110400*epsilon) + 1087*f_3/(25920*epsilon**2) - 11*f_5/(240*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 119/(15552*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 47/(6480*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","12623":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","12624":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","12625":"-73*f_3/(25920*epsilon) + f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 1063/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(86400*epsilon**2) + 13/(6480*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","12626":"-13*f_3**2/(5760*epsilon) + 559*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 29*pi**4/(3110400*epsilon) - 439/(1866240*epsilon) + pi**6/(544320*epsilon) - 29*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) - 13/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12627":"-161*f_3/(51840*epsilon) + 5*f_5/(216*epsilon) - 2303977/(134369280*epsilon) + 107*pi**4/(3110400*epsilon) + 109*f_3/(51840*epsilon**2) - pi**4/(51840*epsilon**2) - 4267/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 6113/(7464960*epsilon**3) - 923/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","12628":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","12629":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","12630":"-3*f_3**2/(2*epsilon) + 203*f_7/(96*epsilon)","12631":"-223*f_3/(576*epsilon) - 5*f_5/(16*epsilon) + 49*f_7/(64*epsilon) - pi**4/(5760*epsilon) + 127/(1728*epsilon) + f_3/(24*epsilon**2) - 1/(72*epsilon**2)","12632":"-377*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 9061*f_3/(25920*epsilon) - 2747*f_5/(3240*epsilon) + 641*f_7/(1152*epsilon) - 73*pi**4/(51840*epsilon) + 25*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 73*f_3/(432*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12633":"f_3**2/(120*epsilon) - 18761*f_3/(155520*epsilon) + 121*f_5/(1080*epsilon) - 701*pi**4/(1555200*epsilon) - pi**6/(30240*epsilon) + 197891/(1866240*epsilon) - 37*f_3/(6480*epsilon**2) + f_5/(360*epsilon**2) - 6263/(311040*epsilon**2) + 19*pi**4/(32400*epsilon**2) + 19*f_3/(270*epsilon**3) - 1289/(25920*epsilon**3) - pi**4/(5400*epsilon**3) - f_3/(45*epsilon**4) + 61/(2160*epsilon**4) - 1/(180*epsilon**5)","12634":"11*f_3**2/(1920*epsilon) + 7211*f_3/(3732480*epsilon) - 799*f_5/(103680*epsilon) - 49*f_7/(3840*epsilon) + pi**6/(1088640*epsilon) + 271*pi**4/(12441600*epsilon) + 1687/(207360*epsilon) + 271*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 8131/(3732480*epsilon**2) - 37*pi**4/(3110400*epsilon**2) - 37*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 563/(311040*epsilon**3) + f_3/(2160*epsilon**4) - 13/(8640*epsilon**4) + 1/(2160*epsilon**5)","12635":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 1459*f_3/(25920*epsilon) - 1187*f_5/(12960*epsilon) - 359*f_7/(17280*epsilon) - 167*pi**4/(1555200*epsilon) + 18097/(622080*epsilon) + 19*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 133*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 911/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 5/(864*epsilon**3) - 1/(720*epsilon**4)","12636":"161*f_3**2/(25920*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 83*f_3/(51840*epsilon) - 29*f_5/(10368*epsilon) - 317*f_7/(17280*epsilon) - 191*pi**4/(1555200*epsilon) + 67*pi**6/(1959552*epsilon) - 11*f_3**2/(2160*epsilon**2) - 191*f_3/(12960*epsilon**2) + 67*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","12637":"253*f_3**2/(4320*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 13337*f_3/(25920*epsilon) + 629*f_5/(3240*epsilon) - 3019*f_7/(2880*epsilon) - 17*pi**4/(12960*epsilon) + 11*pi**6/(46656*epsilon) + 7*f_3**2/(360*epsilon**2) - 17*f_3/(108*epsilon**2) + 77*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12638":"11*f_3**2/(360*epsilon) - pi**4*f_3/(1800*epsilon) + 1541*f_3/(17280*epsilon) - 347*f_5/(1440*epsilon) + 7*f_7/(40*epsilon) - 703/(51840*epsilon) + 41*pi**4/(172800*epsilon) - f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - 17/(1080*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","12639":"-47*f_3**2/(960*epsilon) + 3127*f_3/(31104*epsilon) + 53*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - 25177/(233280*epsilon) - 1187*pi**4/(3110400*epsilon) - pi**6/(30240*epsilon) - 1187*f_3/(25920*epsilon**2) - 37*f_5/(1440*epsilon**2) + pi**4/(10368*epsilon**2) + 104309/(1244160*epsilon**2) + 5*f_3/(432*epsilon**3) - 2887/(103680*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 59/(8640*epsilon**4) - 1/(720*epsilon**5)","12640":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","12641":"-11*f_3**2/(480*epsilon) + 4439*f_3/(77760*epsilon) - 7*f_5/(2160*epsilon) - 730133/(14929920*epsilon) - 167*pi**4/(6220800*epsilon) + pi**6/(241920*epsilon) + 611*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 731/(124416*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 43*f_3/(1080*epsilon**3) - 10513/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","12642":"f_3**2/(960*epsilon) + 47*f_3/(25920*epsilon) - f_5/(1080*epsilon) - 58501/(5598720*epsilon) - pi**6/(1451520*epsilon) + 551*pi**4/(37324800*epsilon) + 517*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 9/(5120*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 19*f_3/(2160*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11693/(622080*epsilon**3) + 13*f_3/(2160*epsilon**4) - 139/(8640*epsilon**4) + 19/(4320*epsilon**5)","12643":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) + 17*f_3/(135*epsilon) + 11*f_5/(12*epsilon) - 2807*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","12644":"23*f_3**2/(2592*epsilon) - 809*f_3/(34560*epsilon) - 17*f_5/(2880*epsilon) + 5069/(1244160*epsilon) + pi**4/(13824*epsilon) - f_3**2/(216*epsilon**2) + 91*f_3/(5184*epsilon**2) - 127/(11520*epsilon**2) - pi**4/(86400*epsilon**2) - 13*f_3/(2160*epsilon**3) + 55/(5184*epsilon**3) - 7/(2160*epsilon**4)","12645":"f_3**2/(17280*epsilon) - 923*f_3/(933120*epsilon) + f_5/(240*epsilon) - 13*pi**6/(3265920*epsilon) - 229*pi**4/(6220800*epsilon) + 15469/(1399680*epsilon) - 229*f_3/(311040*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 1739/(186624*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","12646":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 7*f_5/(6*epsilon) - 14*f_7/(9*epsilon) + 1063*f_9/(324*epsilon)","12647":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(3*epsilon) - 3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","12648":"f_3**2/epsilon - 35*f_7/(24*epsilon)","12649":"11*f_3**2/(1620*epsilon) - pi**4*f_3/(25920*epsilon) + 1187*f_3/(25920*epsilon) - 53*f_5/(1728*epsilon) - 19*f_7/(864*epsilon) - 49*pi**4/(777600*epsilon) + pi**6/(69984*epsilon) - f_3**2/(432*epsilon**2) - 49*f_3/(6480*epsilon**2) + 7*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","12650":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(1080*epsilon) - 59*f_5/(1296*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12651":"13*f_3**2/(144*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 37*f_5/(432*epsilon) - 7903*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","12652":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 37*f_3/(1080*epsilon) - 13*f_5/(162*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12653":"4*f_3**2/(135*epsilon) - 287*f_3*f_5/(540*epsilon) + pi**4*f_3/(1350*epsilon) + 4*f_3_5/(5*epsilon) + 14*f_7/(405*epsilon) - 5401*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","12654":"7*f_3**2/(120*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 215*f_5/(2592*epsilon) - 217*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12655":"-19*f_3**2/(720*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 103*f_5/(2592*epsilon) + 721*f_7/(6912*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","12656":"f_3**2/(72*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 181*f_5/(432*epsilon) - 21*f_7/(640*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12657":"-17*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_5/(162*epsilon) + 203*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12658":"5*f_3**2/(144*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4403*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","12659":"209*f_3**2/(6480*epsilon) - 809*f_3/(8640*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 101*f_5/(810*epsilon) - 317*f_7/(17280*epsilon) - 23*pi**4/(1555200*epsilon) + 19*pi**6/(489888*epsilon) + 115153/(622080*epsilon) - 11*f_3**2/(2160*epsilon**2) + 371*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 1493/(17280*epsilon**2) - 17*pi**4/(259200*epsilon**2) - pi**6/(163296*epsilon**2) - 17*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 13/(864*epsilon**3) - 1/(720*epsilon**4)","12660":"23*f_3**2/(120*epsilon) + 5*f_3*f_5/(12*epsilon) - f_3/(20*epsilon) - f_3_5/epsilon - f_5/(48*epsilon) - pi**4/(1800*epsilon) + pi**6/(9072*epsilon) + 29*pi**8/(567000*epsilon) - f_3/(15*epsilon**2) + f_5/(12*epsilon**2)","12661":"-f_3**2/(8*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 8113*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12662":"-109*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 4021*f_3/(12960*epsilon) - 1187*f_5/(2592*epsilon) + 19*f_7/(72*epsilon) - 29*pi**6/(163296*epsilon) + 67*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 67*f_3/(1080*epsilon**2) - 29*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12663":"-7*f_3**2/(1080*epsilon) + 1087*f_3/(51840*epsilon) - 25*f_5/(1296*epsilon) - 1171/(69120*epsilon) - 13*pi**4/(518400*epsilon) + pi**6/(81648*epsilon) - 13*f_3/(4320*epsilon**2) + f_5/(108*epsilon**2) - 109/(17280*epsilon**2) + 1/(480*epsilon**3)","12664":"-f_3**2/(540*epsilon) - 35*f_3/(648*epsilon) + 47*f_5/(648*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) - f_3/(54*epsilon**2) + f_5/(54*epsilon**2)","12665":"-7*f_3**2/(4320*epsilon) + 773*f_3/(186624*epsilon) - 97*f_5/(25920*epsilon) - 31*pi**6/(6531840*epsilon) - 11*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 163*f_3/(62208*epsilon**2) - f_5/(270*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","12666":"7*f_3**2/(2880*epsilon) - 9913*f_3/(1866240*epsilon) + 47*f_5/(12960*epsilon) - pi**6/(1451520*epsilon) - pi**4/(12441600*epsilon) + 14791/(3317760*epsilon) + 109*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 721/(933120*epsilon**2) + 101*pi**4/(6220800*epsilon**2) - f_3/(135*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 11833/(1244160*epsilon**3) + 13*f_3/(2160*epsilon**4) - 31/(3456*epsilon**4) + 19/(8640*epsilon**5)","12667":"-f_3**2/(6*epsilon) - f_3/(3*epsilon) + 5*f_5/(9*epsilon)","12668":"7*f_3**2/(720*epsilon) - 131*f_3/(3888*epsilon) + 257*f_5/(4320*epsilon) - 28873/(466560*epsilon) + 43*pi**4/(622080*epsilon) + 31*pi**6/(1088640*epsilon) - 211*f_3/(10368*epsilon**2) + f_5/(45*epsilon**2) - 4951/(155520*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","12669":"167*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 145*f_5/(432*epsilon) - 581*f_7/(1920*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12670":"-7*f_3**2/(480*epsilon) + 3467*f_3/(77760*epsilon) - 37*f_5/(2160*epsilon) - 519317/(14929920*epsilon) - 167*pi**4/(6220800*epsilon) + pi**6/(241920*epsilon) + 611*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 61*pi**4/(1036800*epsilon**2) - 2791/(622080*epsilon**2) + 43*f_3/(1080*epsilon**3) - 10513/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","12671":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","12672":"185*f_3*f_5/(4*epsilon) - 75*f_3_5/epsilon + 29*pi**8/(7560*epsilon)","12673":"-2*f_3**3/(9*epsilon) - 80*f_3*f_5/(3*epsilon) + 48*f_3_5/epsilon - 1063*f_9/(324*epsilon) - 58*pi**8/(23625*epsilon)","12674":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","12675":"-71*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 2287*f_3/(15552*epsilon) - 2023*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 331*pi**4/(777600*epsilon) + 919/(155520*epsilon) + 71*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 331*f_3/(6480*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 23/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","12676":"-2*f_3**3/(9*epsilon) - f_3**2/(3*epsilon) + f_3*f_5/epsilon - f_3/(9*epsilon) - 59*f_5/(36*epsilon) + 1771*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","12677":"-13*f_3**2/(17280*epsilon) - 131*f_3/(13824*epsilon) - 7*f_5/(1728*epsilon) + pi**6/(1088640*epsilon) + 1397/(622080*epsilon) + 77*pi**4/(1555200*epsilon) + 77*f_3/(12960*epsilon**2) + 7*f_5/(8640*epsilon**2) - pi**4/(51840*epsilon**2) - 23/(15552*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12678":"43*f_3**2/(12960*epsilon) - 293*f_3/(3456*epsilon) - pi**4*f_3/(64800*epsilon) + 1337*f_5/(8640*epsilon) - 563*f_7/(17280*epsilon) - 61*pi**6/(979776*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 481*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12679":"1003*f_3/(622080*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) - 85771/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 529/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 1603/(3732480*epsilon**3) + 1121/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","12680":"-11*f_3**2/(10368*epsilon) - 1165*f_3/(124416*epsilon) + 667*f_5/(77760*epsilon) - 11*pi**6/(9797760*epsilon) + 367*pi**4/(9331200*epsilon) + 2071/(373248*epsilon) + 367*f_3/(77760*epsilon**2) - 19*f_5/(25920*epsilon**2) - 19/(5832*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12681":"-161*f_3**2/(12960*epsilon) - 3703*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 557*f_5/(3240*epsilon) - 1679*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 421*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 421*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12682":"f_3**2/(576*epsilon) - 2417*f_3/(124416*epsilon) + 25*f_5/(3456*epsilon) - 287*pi**4/(6220800*epsilon) + 12817/(1866240*epsilon) + pi**6/(77760*epsilon) - 287*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 373/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12683":"-19*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 2251*f_3/(25920*epsilon) + 29*f_5/(360*epsilon) - 21*f_7/(160*epsilon) - 17*pi**4/(25920*epsilon) + 2371/(155520*epsilon) + f_3**2/(30*epsilon**2) - 17*f_3/(216*epsilon**2) + pi**4/(5400*epsilon**2) + 535/(20736*epsilon**2) + f_3/(45*epsilon**3) - 13/(540*epsilon**3) + 1/(144*epsilon**4)","12684":"f_3**2/(4*epsilon) - 35*f_7/(96*epsilon)","12685":"f_3**2/(54*epsilon) - 9029*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) + 8377*f_5/(12960*epsilon) - 2311*f_7/(5760*epsilon) - 11*pi**4/(10368*epsilon) + 5*pi**6/(23328*epsilon) + f_3**2/(45*epsilon**2) - 55*f_3/(432*epsilon**2) + 35*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12686":"107*f_3/(34560*epsilon) + 5*f_5/(6912*epsilon) - pi**4/(86400*epsilon) + 938861/(89579520*epsilon) + f_3/(768*epsilon**2) - 60517/(3732480*epsilon**2) - pi**4/(38400*epsilon**2) + f_3/(480*epsilon**3) + 581/(41472*epsilon**3) - 763/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","12687":"-733*f_3**2/(2160*epsilon) - 205*f_3/(2592*epsilon) + pi**4*f_3/(2160*epsilon) + 1615*f_5/(2592*epsilon) + 191*f_7/(1440*epsilon) - 71*pi**6/(163296*epsilon) + 241*pi**4/(129600*epsilon) + f_3**2/(36*epsilon**2) + 241*f_3/(1080*epsilon**2) - 71*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12688":"793*f_3/(103680*epsilon) - f_5/(2304*epsilon) - 7*pi**4/(518400*epsilon) + 468989/(89579520*epsilon) - 11*f_3/(34560*epsilon**2) - 48997/(3732480*epsilon**2) - pi**4/(38400*epsilon**2) + f_3/(480*epsilon**3) + 2809/(207360*epsilon**3) - 763/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","12689":"-f_3**2/(17280*epsilon) + 15263*f_3/(1399680*epsilon) + 77*f_5/(38880*epsilon) - 719*pi**4/(18662400*epsilon) - 58727/(134369280*epsilon) - pi**6/(3265920*epsilon) - 719*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(1166400*epsilon**2) + 13559/(2799360*epsilon**2) + 11*f_3/(9720*epsilon**3) - 431/(103680*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 2/(1215*epsilon**4) - 1/(3240*epsilon**5)","12690":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) - 121*f_3/(69120*epsilon) - 13*f_5/(1920*epsilon) + 7*f_7/(960*epsilon) - 6263/(2488320*epsilon) + 149*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 149*f_3/(17280*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 59/(51840*epsilon**2) - 7*f_3/(1440*epsilon**3) + 97/(17280*epsilon**3) - 1/(360*epsilon**4)","12691":"-43*f_3**2/(6480*epsilon) - pi**4*f_3/(64800*epsilon) + 3187*f_3/(51840*epsilon) - 307*f_5/(12960*epsilon) - 67*f_7/(2880*epsilon) - 5*pi**6/(122472*epsilon) + 271*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 271*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","12692":"-49*f_3**2/(12960*epsilon) - 287*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 59*f_5/(6480*epsilon) + 67*f_7/(2880*epsilon) - 27283/(622080*epsilon) - 13*pi**4/(62208*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 65*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 71/(25920*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","12693":"29*f_3/(5184*epsilon) + 43*f_5/(4320*epsilon) - 2597/(124416*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - pi**4/(21600*epsilon**2) + 41/(10368*epsilon**2) - f_3/(180*epsilon**3) + 1/(160*epsilon**3) - 1/(360*epsilon**4)","12694":"7*f_3/(3456*epsilon) - pi**4/(518400*epsilon) + 87853/(14929920*epsilon) - f_3/(4320*epsilon**2) - 1007/(933120*epsilon**2) - 749/(311040*epsilon**3) + 11/(4320*epsilon**4) - 1/(1080*epsilon**5)","12695":"-217*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 18167*f_3/(25920*epsilon) - 18697*f_5/(12960*epsilon) + 425*f_7/(576*epsilon) - 199*pi**4/(259200*epsilon) + pi**6/(23328*epsilon) - f_3**2/(18*epsilon**2) - 467*f_3/(1080*epsilon**2) + 65*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12696":"101*f_3**2/(180*epsilon) - 5*f_3*f_5/(36*epsilon) - 107*f_5/(216*epsilon) + 161*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","12697":"5*f_3**2/(20736*epsilon) + 959*f_3/(414720*epsilon) + 137*f_5/(38880*epsilon) - 83609/(8957952*epsilon) + 5*pi**6/(7838208*epsilon) + 281*pi**4/(37324800*epsilon) - 5269*f_3/(622080*epsilon**2) - 113*f_5/(51840*epsilon**2) + 53*pi**4/(6220800*epsilon**2) + 34343/(2488320*epsilon**2) + 19*f_3/(4320*epsilon**3) - 851/(124416*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 89/(51840*epsilon**4) - 1/(4320*epsilon**5)","12698":"f_3**2/(2880*epsilon) + 28721*f_3/(5598720*epsilon) + 19*f_5/(19440*epsilon) - 62531/(8957952*epsilon) - pi**6/(4354560*epsilon) + 59*pi**4/(37324800*epsilon) - 5119*f_3/(933120*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(4665600*epsilon**2) + 57283/(5598720*epsilon**2) + f_3/(270*epsilon**3) - 31427/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 23/(5184*epsilon**4) - 29/(25920*epsilon**5)","12699":"-443*f_3/(34560*epsilon) - 17*f_5/(5760*epsilon) + 29*pi**4/(1036800*epsilon) + 20005/(995328*epsilon) + 29*f_3/(8640*epsilon**2) - 1177/(138240*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 67/(34560*epsilon**3) - 1/(2880*epsilon**4)","12700":"43*f_3**2/(51840*epsilon) - 13603*f_3/(5598720*epsilon) + 49*f_5/(25920*epsilon) - 281*pi**4/(9331200*epsilon) + pi**6/(1959552*epsilon) + 72391/(16796160*epsilon) + 6341*f_3/(933120*epsilon**2) - 17*f_5/(8640*epsilon**2) - 14741/(2799360*epsilon**2) + 241*pi**4/(9331200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(388800*epsilon**3) + 73/(19440*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","12701":"f_3**2/(18*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 17*f_5/(2592*epsilon) - 3857*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12702":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(21600*epsilon) - 581*f_3/(622080*epsilon) - 5*f_5/(3456*epsilon) + 7*f_7/(960*epsilon) - 57821/(7464960*epsilon) + 383*pi**4/(6220800*epsilon) - f_3**2/(360*epsilon**2) + 67*f_3/(5760*epsilon**2) - 965/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - 5*f_3/(864*epsilon**3) + 121/(17280*epsilon**3) - 7/(4320*epsilon**4)","12703":"7*f_3**2/(30*epsilon) + f_3*f_5/(10*epsilon) + 11*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 23*f_5/(36*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12704":"f_3/(30*epsilon) - 955/(9216*epsilon) + pi**4/(3600*epsilon) - f_3/(20*epsilon**2) + 149/(3072*epsilon**2) - 163/(11520*epsilon**3) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","12705":"-91*f_3**2/(180*epsilon) + 131*f_3*f_5/(180*epsilon) - 6*f_3_5/(5*epsilon) + 91*f_5/(216*epsilon) + 2023*f_7/(4320*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","12706":"77*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 593*f_5/(432*epsilon) - 637*f_7/(384*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12707":"-143*f_3**2/(180*epsilon) + 11*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 71*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 631*f_5/(432*epsilon) + 11669*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12708":"-47*f_3**2/(17280*epsilon) + 377*f_3/(186624*epsilon) + f_5/(1440*epsilon) - 13*pi**6/(3265920*epsilon) - 17*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 127*f_3/(62208*epsilon**2) - f_5/(320*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","12709":"13*f_3**2/(1920*epsilon) - 2435*f_3/(62208*epsilon) + 427*f_5/(8640*epsilon) - 3149/(233280*epsilon) - 19*pi**4/(6220800*epsilon) + pi**6/(544320*epsilon) + 253*f_3/(20736*epsilon**2) - 79*f_5/(2880*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 4447/(311040*epsilon**2) + 23*f_3/(2160*epsilon**3) - 7/(1296*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12710":"197*f_3/(51840*epsilon) + 119*f_5/(2880*epsilon) - 44369/(2488320*epsilon) - 13*pi**4/(129600*epsilon) - 13*f_3/(1080*epsilon**2) - 8729/(829440*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - 229/(13824*epsilon**3) + 37/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","12711":"29*f_3**2/(1080*epsilon) - 9853*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 577*f_5/(1296*epsilon) + 173*f_7/(480*epsilon) - 5*pi**6/(20412*epsilon) - 16129/(77760*epsilon) + 239*pi**4/(259200*epsilon) - f_3**2/(360*epsilon**2) + 239*f_3/(2160*epsilon**2) - 5*f_5/(27*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(27216*epsilon**2) + 1529/(25920*epsilon**2) - f_3/(72*epsilon**3) + f_5/(36*epsilon**3) - 17/(1080*epsilon**3) + 1/(360*epsilon**4)","12712":"1387*f_3/(51840*epsilon) + 41*f_5/(4320*epsilon) - 47*pi**4/(518400*epsilon) - 919/(155520*epsilon) - 47*f_3/(4320*epsilon**2) + 23/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","12713":"113*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) - 3677*f_3/(8640*epsilon) + 695*f_5/(864*epsilon) - pi**6/(6048*epsilon) - 263/(3840*epsilon) + 11*pi**4/(28800*epsilon) + 11*f_3/(240*epsilon**2) - f_5/(8*epsilon**2) + 169/(2880*epsilon**2) - 1/(80*epsilon**3)","12714":"2*f_3**3/(9*epsilon) - 133*f_3**2/(180*epsilon) - 11*f_3/(27*epsilon) + 29*f_5/(108*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","12715":"19*f_3**2/(30*epsilon) - 11*f_3*f_5/(40*epsilon) + 71*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 11*f_5/(9*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12716":"53*f_3**2/(360*epsilon) + 17*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 73*f_5/(432*epsilon) - 1225*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12717":"11*f_3**2/(360*epsilon) - 35*f_3*f_5/(72*epsilon) - 497*f_5/(432*epsilon) + 15967*f_7/(8640*epsilon) - 7*pi**8/(194400*epsilon) + pi**6/(3888*epsilon) + 7*f_5/(36*epsilon**2) - 7*f_7/(36*epsilon**2)","12718":"67*f_3**2/(432*epsilon) + pi**4*f_3/(1350*epsilon) + 1363*f_3/(5184*epsilon) + 301*f_5/(1620*epsilon) - 1577*f_7/(1920*epsilon) - 319*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) - 5*f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12719":"-7*f_3**2/(4320*epsilon) + 773*f_3/(186624*epsilon) - 97*f_5/(25920*epsilon) - 31*pi**6/(6531840*epsilon) - 11*pi**4/(1244160*epsilon) + 7369/(1399680*epsilon) + 163*f_3/(62208*epsilon**2) - f_5/(270*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 7831/(933120*epsilon**2) + f_3/(120*epsilon**3) - 19/(1296*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 13/(3240*epsilon**4)","12720":"-73*f_3**2/(12960*epsilon) - pi**4*f_3/(129600*epsilon) + 47*f_3/(162*epsilon) - 10997*f_5/(25920*epsilon) - 29*f_7/(432*epsilon) - 29*pi**4/(311040*epsilon) + 37*pi**6/(979776*epsilon) + 17249/(124416*epsilon) + f_3**2/(432*epsilon**2) - 797*f_3/(6480*epsilon**2) + 35*f_5/(162*epsilon**2) - 707/(10368*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 23*pi**4/(259200*epsilon**2) + 23*f_3/(2160*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(1440*epsilon**3) - 1/(720*epsilon**4)","12721":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 1063*f_9/(324*epsilon)","12722":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","12723":"f_3**2/(384*epsilon) - 931*f_3/(124416*epsilon) + 1759*f_5/(17280*epsilon) - 49*f_7/(1280*epsilon) - 115153/(1866240*epsilon) - 47*pi**4/(1036800*epsilon) + pi**6/(362880*epsilon) + 71*f_3/(17280*epsilon**2) - 127*f_5/(2880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12724":"-83*f_3**2/(5760*epsilon) + 6433*f_3/(622080*epsilon) + 779*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 115153/(1866240*epsilon) - 23*pi**4/(1036800*epsilon) - pi**6/(544320*epsilon) - 169*f_3/(17280*epsilon**2) - 77*f_5/(2880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1493/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 13/(2592*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12725":"233*f_3**2/(12960*epsilon) - 12089*f_3/(51840*epsilon) - pi**4*f_3/(32400*epsilon) + 127*f_5/(810*epsilon) + 3121*f_7/(34560*epsilon) + pi**6/(244944*epsilon) + 83*pi**4/(1555200*epsilon) - f_3**2/(216*epsilon**2) + 757*f_3/(6480*epsilon**2) - 185*f_5/(1296*epsilon**2) - 7*pi**4/(64800*epsilon**2) + pi**6/(40824*epsilon**2) - 7*f_3/(540*epsilon**3) + f_5/(54*epsilon**3)","12726":"269*f_3/(44789760*epsilon) - f_5/(138240*epsilon) - pi**4/(447897600*epsilon) + 13/(39813120*epsilon) - 17*f_3/(746496*epsilon**2) + 71/(9953280*epsilon**2) + pi**4/(7464960*epsilon**2) + f_3/(62208*epsilon**3) + 29/(7464960*epsilon**3) + 7/(5598720*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","12727":"91*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(24883200*epsilon) + 1757/(119439360*epsilon) - 17*f_3/(622080*epsilon**2) + 257/(89579520*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1/(1492992*epsilon**3) + 5/(1119744*epsilon**4) - 17/(466560*epsilon**5) + 1/(38880*epsilon**6)","12728":"1327*f_3/(622080*epsilon) + f_5/(3456*epsilon) + pi**4/(414720*epsilon) + 690193/(302330880*epsilon) - f_3/(540*epsilon**2) - 1217009/(403107840*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 142147/(67184640*epsilon**3) - 4949/(5598720*epsilon**4) + 101/(466560*epsilon**5) - 1/(38880*epsilon**6)","12729":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","12730":"-5*f_3**2/(72*epsilon) + 601*f_3/(864*epsilon) - 245*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","12731":"451*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) - 29221/(89579520*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1699/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 9739/(14929920*epsilon**3) + 181/(414720*epsilon**4) - 41/(34560*epsilon**5) + 1/(1728*epsilon**6)","12732":"71*f_3/(1244160*epsilon) - f_5/(6912*epsilon) + 4007/(179159040*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(622080*epsilon**2) + 2119/(44789760*epsilon**2) - f_3/(5184*epsilon**3) + 235/(2239488*epsilon**3) + 71/(311040*epsilon**4) + 1/(2880*epsilon**5) - 1/(1296*epsilon**6)","12733":"-7*f_3**2/(103680*epsilon) + 103*f_3/(2488320*epsilon) + 17*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + 1/(46656*epsilon) + 133*pi**4/(223948800*epsilon) + 133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 11/(116640*epsilon**2) - 17*f_3/(155520*epsilon**3) - 1/(11664*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","12734":"f_3**2/(288*epsilon) + 4165*f_3/(62208*epsilon) - 1367*f_5/(34560*epsilon) - 3662347/(89579520*epsilon) - pi**4/(12150*epsilon) + pi**6/(108864*epsilon) - 797*f_3/(20736*epsilon**2) + f_5/(144*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 91289/(3732480*epsilon**2) + 37*f_3/(4320*epsilon**3) + 5/(4608*epsilon**3) - 571/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","12735":"-739*f_3/(311040*epsilon) - 7*f_5/(8640*epsilon) - 100123/(8957952*epsilon) - 67*pi**4/(3110400*epsilon) - 17*f_3/(51840*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 9989/(1244160*epsilon**2) + 7*f_3/(4320*epsilon**3) + 367/(207360*epsilon**3) - 211/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","12736":"-19*f_3**2/(5760*epsilon) - 20729*f_3/(3732480*epsilon) - 91*f_5/(20736*epsilon) + pi**6/(1088640*epsilon) + 2317*pi**4/(37324800*epsilon) + 90427/(5598720*epsilon) + 1021*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 50959/(3732480*epsilon**2) - 13*pi**4/(622080*epsilon**2) - 13*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 2339/(311040*epsilon**3) + f_3/(2160*epsilon**4) - 67/(25920*epsilon**4) + 1/(2160*epsilon**5)","12737":"-25*f_3**2/(2592*epsilon) + pi**4*f_3/(64800*epsilon) + 1219*f_3/(15552*epsilon) - 817*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 47*pi**4/(155520*epsilon) + 53*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 47*f_3/(1296*epsilon**2) + 53*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12738":"-37*f_3**2/(270*epsilon) + 131*f_3*f_5/(1080*epsilon) + pi**4*f_3/(1350*epsilon) - f_3_5/(5*epsilon) + 371*f_7/(1620*epsilon) - 181*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","12739":"f_3**2/(180*epsilon) - pi**4*f_3/(10800*epsilon) + f_3/(108*epsilon) - 17*f_5/(1296*epsilon) - 7*f_7/(2880*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12740":"-61*f_3**2/(3240*epsilon) - 83*f_3/(25920*epsilon) + pi**4*f_3/(16200*epsilon) + 61*f_5/(1728*epsilon) - 547*f_7/(34560*epsilon) - 47*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) + f_3**2/(270*epsilon**2) - 47*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12741":"-19*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 71*f_3/(1080*epsilon) + 29*f_5/(432*epsilon) - 77*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","12742":"-7*f_3**2/(4320*epsilon) + 221*f_3/(207360*epsilon) + 373*f_5/(25920*epsilon) - 144659/(11197440*epsilon) - 23*pi**4/(414720*epsilon) + pi**6/(326592*epsilon) - 23*f_3/(4320*epsilon**2) - 5*f_5/(432*epsilon**2) + pi**4/(34560*epsilon**2) + 16853/(995328*epsilon**2) + f_3/(288*epsilon**3) - 16271/(2488320*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","12743":"5*f_3/(6912*epsilon) - pi**4/(172800*epsilon) + 38353/(26873856*epsilon) - f_3/(1440*epsilon**2) + 13837/(11197440*epsilon**2) - 299/(186624*epsilon**3) + 7/(5184*epsilon**4) - 1/(1620*epsilon**5)","12744":"23*f_3**2/(4320*epsilon) + 1921*f_3/(103680*epsilon) - 589*f_5/(20736*epsilon) - 133*pi**4/(1555200*epsilon) - 746111/(134369280*epsilon) + pi**6/(81648*epsilon) - 319*f_3/(20736*epsilon**2) + f_5/(432*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 301571/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 14563/(1866240*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","12745":"101*f_3**2/(25920*epsilon) - pi**4*f_3/(25920*epsilon) + 3733*f_3/(51840*epsilon) - 569*f_5/(12960*epsilon) - 8*f_7/(135*epsilon) - 23*pi**6/(1959552*epsilon) + 107*pi**4/(777600*epsilon) - f_3**2/(432*epsilon**2) + 1163*f_3/(25920*epsilon**2) - 4*f_5/(81*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","12746":"7*f_3**2/(4320*epsilon) - 1307*f_3/(186624*epsilon) - 61*f_5/(5184*epsilon) - 1157/(174960*epsilon) + 31*pi**6/(6531840*epsilon) + 299*pi**4/(6220800*epsilon) - 703*f_3/(155520*epsilon**2) + f_5/(270*epsilon**2) - pi**4/(77760*epsilon**2) + 637/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","12747":"7*f_3**2/(45*epsilon) - 19*f_3*f_5/(40*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 311*f_5/(432*epsilon) - 203*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12748":"-43*f_3**2/(72*epsilon) + 3*f_3*f_5/(20*epsilon) - 209*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 37*f_5/(24*epsilon) + 15883*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12749":"29*f_3**2/(1080*epsilon) - pi**4*f_3/(1350*epsilon) + 301*f_3/(2592*epsilon) + 173*f_5/(2592*epsilon) - 271*f_7/(1920*epsilon) - 31*pi**6/(163296*epsilon) + 203*pi**4/(129600*epsilon) + 7*f_3**2/(180*epsilon**2) - 7*f_3/(270*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12750":"9*f_3**2/(320*epsilon) - pi**4*f_3/(4800*epsilon) + 179*f_3/(4320*epsilon) - 2113*f_5/(17280*epsilon) - 13*f_7/(960*epsilon) - 43*pi**4/(43200*epsilon) + 37*pi**6/(217728*epsilon) - f_3**2/(40*epsilon**2) - 11*f_3/(180*epsilon**2) + 23*f_5/(144*epsilon**2) - pi**6/(9072*epsilon**2) + pi**4/(1800*epsilon**2) + f_3/(15*epsilon**3) - f_5/(12*epsilon**3)","12751":"47*f_3**2/(2880*epsilon) + 5561*f_3/(103680*epsilon) + 1111*f_5/(8640*epsilon) - 341263/(2488320*epsilon) - 13*pi**6/(272160*epsilon) - 179*pi**4/(518400*epsilon) - 307*f_3/(3456*epsilon**2) - 109*f_5/(1440*epsilon**2) + 97*pi**4/(172800*epsilon**2) + 21989/(207360*epsilon**2) + 61*f_3/(720*epsilon**3) - 1277/(17280*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","12752":"101*f_3**2/(25920*epsilon) - pi**4*f_3/(25920*epsilon) + 3733*f_3/(51840*epsilon) - 569*f_5/(12960*epsilon) - 8*f_7/(135*epsilon) - 23*pi**6/(1959552*epsilon) + 107*pi**4/(777600*epsilon) - f_3**2/(432*epsilon**2) + 1163*f_3/(25920*epsilon**2) - 4*f_5/(81*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","12753":"121*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 361/(746496*epsilon) - f_3/(1728*epsilon**2) - 439/(622080*epsilon**2) - 1/(25920*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","12754":"-319*f_3/(622080*epsilon) - 23*f_5/(23040*epsilon) + pi**4/(345600*epsilon) + 1404311/(806215680*epsilon) - 3*f_3/(2560*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 214709/(134369280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 82027/(22394880*epsilon**3) + 1381/(466560*epsilon**4) - 37/(17280*epsilon**5) + 1/(1296*epsilon**6)","12755":"13*f_3**2/(180*epsilon) - f_3*f_5/(40*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 179*f_5/(2592*epsilon) - 4739*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12756":"223*f_3/(25920*epsilon) + f_5/(40*epsilon) - 20401/(622080*epsilon) + pi**4/(28800*epsilon) + f_3/(240*epsilon**2) - pi**4/(21600*epsilon**2) + 277/(51840*epsilon**2) - f_3/(180*epsilon**3) + 1/(160*epsilon**3) - 1/(360*epsilon**4)","12757":"-f_3**2/(720*epsilon) - 959*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(576*epsilon) - 11*pi**4/(38400*epsilon) + 1007/(46080*epsilon) + f_3**2/(60*epsilon**2) - 11*f_3/(320*epsilon**2) - 37/(2160*epsilon**2) + pi**4/(5760*epsilon**2) + f_3/(48*epsilon**3) - 13/(576*epsilon**3) + 1/(60*epsilon**4)","12758":"-19*f_3**2/(960*epsilon) + 29137*f_3/(622080*epsilon) + 49*f_5/(17280*epsilon) - 171743/(3732480*epsilon) + 11*pi**4/(1244160*epsilon) + pi**6/(181440*epsilon) + 191*f_3/(10368*epsilon**2) + 7*f_5/(1440*epsilon**2) - 38003/(1244160*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 67*f_3/(4320*epsilon**3) - 89/(6480*epsilon**3) + pi**4/(43200*epsilon**3) - 19*f_3/(360*epsilon**4) + 629/(8640*epsilon**4) - 13/(360*epsilon**5)","12759":"f_3**2/(720*epsilon) - 127*f_3/(11520*epsilon) - 17*f_5/(4320*epsilon) - pi**6/(54432*epsilon) + 427/(103680*epsilon) + pi**4/(4608*epsilon) + f_3/(960*epsilon**2) + f_5/(36*epsilon**2) - 7*pi**4/(28800*epsilon**2) + 701/(276480*epsilon**2) - f_3/(120*epsilon**3) + 79/(9216*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","12760":"-3*f_3**2/(8*epsilon) - 131*f_3*f_5/(30*epsilon) + pi**4*f_3/(200*epsilon) + 273*f_3_5/(40*epsilon) + 1015*f_7/(1152*epsilon) - 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","12761":"-f_3**2/(72*epsilon) + 2521*f_3/(34560*epsilon) - 491*f_5/(8640*epsilon) - pi**6/(27216*epsilon) - 143/(10368*epsilon) + 139*pi**4/(345600*epsilon) - 11*f_3/(960*epsilon**2) + f_5/(18*epsilon**2) - pi**4/(2880*epsilon**2) - 3539/(276480*epsilon**2) - f_3/(48*epsilon**3) + 409/(15360*epsilon**3) - 11/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","12762":"f_3**2/(320*epsilon) + 439*f_3/(124416*epsilon) + 391*f_5/(17280*epsilon) - 145327/(3732480*epsilon) - pi**6/(272160*epsilon) + 341*pi**4/(6220800*epsilon) + 341*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 121/(622080*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 103/(8640*epsilon**3) + f_3/(360*epsilon**4) - 11/(1440*epsilon**4) + 1/(540*epsilon**5)","12763":"-f_3/(414720*epsilon) - f_5/(46080*epsilon) - 17189/(358318080*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7709/(179159040*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1123/(22394880*epsilon**3) - 77/(1244160*epsilon**4) + 1/(2160*epsilon**5) - 1/(2592*epsilon**6)","12764":"17*f_3/(207360*epsilon) - 7*pi**4/(2073600*epsilon) + 31391/(268738560*epsilon) - 7*f_3/(17280*epsilon**2) + 17989/(33592320*epsilon**2) + 3457/(5598720*epsilon**3) - 13/(25920*epsilon**4) - 71/(38880*epsilon**5) + 1/(648*epsilon**6)","12765":"-11*f_3/(248832*epsilon) + pi**4/(2488320*epsilon) + 7651/(107495424*epsilon) + f_3/(20736*epsilon**2) - 173/(6718464*epsilon**2) - 713/(6718464*epsilon**3) + 1/(46656*epsilon**4) + 5/(15552*epsilon**5) - 1/(3888*epsilon**6)","12766":"-5*f_3**2/(10368*epsilon) + 2753*f_3/(3732480*epsilon) + 31*f_5/(103680*epsilon) - 149/(207360*epsilon) - 5*pi**4/(1492992*epsilon) + pi**6/(9797760*epsilon) - 25*f_3/(62208*epsilon**2) - f_5/(25920*epsilon**2) - 13/(93312*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 1/(1620*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","12767":"-2*f_3**3/(9*epsilon) + 7*f_3**2/(12*epsilon) + f_3/(6*epsilon) - 11*f_5/(36*epsilon) + 413*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","12768":"5*f_3**2/(144*epsilon) - 281*f_3/(864*epsilon) + 275*f_5/(864*epsilon) - pi**4/(1728*epsilon) + 5*pi**6/(54432*epsilon) + 5*f_3/(36*epsilon**2) - 5*f_5/(36*epsilon**2)","12769":"-17*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) + 133*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 209*f_5/(864*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","12770":"-19*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) + 157*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 209*f_5/(864*epsilon) + 3283*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","12771":"-f_3**2/(17280*epsilon) - 5851*f_3/(933120*epsilon) - f_5/(96*epsilon) - 1157/(174960*epsilon) + 13*pi**6/(3265920*epsilon) + 329*pi**4/(6220800*epsilon) - 613*f_3/(155520*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(77760*epsilon**2) + 637/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","12772":"f_3**2/(24*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 65*f_5/(2592*epsilon) - 3451*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","12773":"-8*f_3**2/(45*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 283*f_5/(432*epsilon) + 5873*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12774":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(3*epsilon) - 3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","12775":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","12776":"-17*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 373*f_3/(5760*epsilon) - 409*f_5/(12960*epsilon) - 863*f_7/(17280*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","12777":"-13*f_3**2/(720*epsilon) - 8*f_3/(135*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(24*epsilon) + 49*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","12778":"7*f_3**2/(240*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) - 5*f_5/(1296*epsilon) + 7*f_7/(1080*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12779":"-f_3**2/(144*epsilon) - 395*f_3/(864*epsilon) + 455*f_5/(864*epsilon) - pi**4/(1728*epsilon) + 5*pi**6/(54432*epsilon) + 5*f_3/(36*epsilon**2) - 5*f_5/(36*epsilon**2)","12780":"-f_3**2/epsilon - 5*f_3*f_5/(6*epsilon) + 2*f_3/(9*epsilon) + 2*f_3_5/epsilon + 11*f_5/(18*epsilon) - 29*pi**8/(283500*epsilon)","12781":"f_3**2/(270*epsilon) - 1511*f_3/(3240*epsilon) - pi**4*f_3/(43200*epsilon) + 1201*f_5/(2592*epsilon) + 79*f_7/(5760*epsilon) - 5*pi**4/(5184*epsilon) + pi**6/(5832*epsilon) + f_3**2/(144*epsilon**2) + 455*f_3/(864*epsilon**2) - 515*f_5/(864*epsilon**2) - 5*pi**6/(54432*epsilon**2) + pi**4/(1728*epsilon**2) - 5*f_3/(36*epsilon**3) + 5*f_5/(36*epsilon**3)","12782":"f_3**2/(27*epsilon) - 313*f_3/(648*epsilon) - pi**4*f_3/(43200*epsilon) + 1255*f_5/(2592*epsilon) - 67*f_7/(1920*epsilon) - 5*pi**4/(5184*epsilon) + pi**6/(5832*epsilon) + f_3**2/(144*epsilon**2) + 455*f_3/(864*epsilon**2) - 515*f_5/(864*epsilon**2) - 5*pi**6/(54432*epsilon**2) + pi**4/(1728*epsilon**2) - 5*f_3/(36*epsilon**3) + 5*f_5/(36*epsilon**3)","12783":"-7*f_3**2/(480*epsilon) + 20479*f_3/(311040*epsilon) + 7*f_5/(320*epsilon) - 32549/(186624*epsilon) + 829*pi**4/(3110400*epsilon) + 13*pi**6/(272160*epsilon) - 347*f_3/(6480*epsilon**2) - 3*f_5/(40*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 16/(243*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","12784":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","12785":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","12786":"7*f_3**2/(40*epsilon) + f_3*f_5/(10*epsilon) + 121*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 127*f_5/(144*epsilon) - 3479*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12787":"5*f_3**2/(1728*epsilon) + 8843*f_3/(622080*epsilon) + 523*f_5/(51840*epsilon) - 145327/(3732480*epsilon) - pi**6/(1632960*epsilon) + 221*pi**4/(6220800*epsilon) + 221*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 121/(622080*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 103/(8640*epsilon**3) + f_3/(360*epsilon**4) - 11/(1440*epsilon**4) + 1/(540*epsilon**5)","12788":"-7*f_3**2/(2880*epsilon) + 4093*f_3/(103680*epsilon) + 23*f_5/(1080*epsilon) - 20551/(311040*epsilon) - pi**6/(38880*epsilon) + pi**4/(259200*epsilon) + 173*f_3/(17280*epsilon**2) - 31*f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 607/(51840*epsilon**2) - 31*f_3/(720*epsilon**3) + 5/(432*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","12789":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","12790":"-17*f_3**2/(3240*epsilon) - pi**4*f_3/(25920*epsilon) + 373*f_3/(5760*epsilon) - 409*f_5/(12960*epsilon) - 863*f_7/(17280*epsilon) - 5*pi**6/(489888*epsilon) + 199*pi**4/(1555200*epsilon) - f_3**2/(432*epsilon**2) + 1133*f_3/(25920*epsilon**2) - 125*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","12791":"-13*f_3**2/(720*epsilon) - 7*f_3/(108*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(24*epsilon) + 7*f_7/(120*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","12792":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","12793":"107*f_3**2/(360*epsilon) + f_3*f_5/(10*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 485*f_5/(432*epsilon) - 9653*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12794":"23*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + f_5/(324*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12795":"-f_3**2/(80*epsilon) - 143*f_3/(2160*epsilon) - 37*f_5/(1152*epsilon) + 7*pi**4/(86400*epsilon) + 45503/(414720*epsilon) + 263*f_3/(1920*epsilon**2) - f_5/(24*epsilon**2) - 5801/(46080*epsilon**2) - pi**4/(6400*epsilon**2) - 17*f_3/(240*epsilon**3) + 817/(11520*epsilon**3) - 59/(5760*epsilon**4) - 1/(144*epsilon**5) + 1/(360*epsilon**6)","12796":"-8*f_3**2/(45*epsilon) - 9*f_3*f_5/(40*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 227*f_5/(432*epsilon) + 91*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12797":"-55*f_3**2/(432*epsilon) - 803*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) - 797*f_5/(3240*epsilon) + 1777*f_7/(5760*epsilon) - 73*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) + f_3**2/(45*epsilon**2) - 73*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12798":"-11*f_3**2/(90*epsilon) + 743*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 33*f_3_5/(10*epsilon) - 13*f_5/(36*epsilon) + 2317*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 17119*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","12799":"17*f_3**2/(11520*epsilon) - 2581*f_3/(466560*epsilon) - 161*f_5/(103680*epsilon) - 461/(746496*epsilon) + pi**6/(2177280*epsilon) + 13*pi**4/(460800*epsilon) + 13*f_3/(3840*epsilon**2) + 7*f_5/(17280*epsilon**2) - 43877/(14929920*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 667/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 47/(11520*epsilon**4) + 7/(4320*epsilon**5)","12800":"169*f_3/(11520*epsilon) + f_5/(160*epsilon) - 2735611/(134369280*epsilon) - 13*pi**4/(1036800*epsilon) - 223*f_3/(17280*epsilon**2) + pi**4/(28800*epsilon**2) + 433187/(44789760*epsilon**2) + f_3/(1440*epsilon**3) + 25399/(7464960*epsilon**3) - 2149/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","12801":"13*f_3**2/(720*epsilon) - 3449*f_3/(34560*epsilon) + 4111*f_5/(17280*epsilon) - pi**6/(7776*epsilon) - 25043/(276480*epsilon) + 301*pi**4/(345600*epsilon) + 17*f_3/(320*epsilon**2) - f_5/(18*epsilon**2) - 11*pi**4/(57600*epsilon**2) + 10181/(276480*epsilon**2) - 11*f_3/(480*epsilon**3) + 343/(11520*epsilon**3) - 37/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12802":"-17*f_3**2/(240*epsilon) + 2227*f_3/(103680*epsilon) + 81*f_5/(320*epsilon) - 229259/(2488320*epsilon) - pi**6/(20160*epsilon) - 97*pi**4/(207360*epsilon) - 391*f_3/(4320*epsilon**2) - 19*f_5/(240*epsilon**2) + 7*pi**4/(8640*epsilon**2) + 2227/(20736*epsilon**2) + 7*f_3/(72*epsilon**3) - 371/(4320*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","12803":"f_3**2/(160*epsilon) + 997*f_3/(34560*epsilon) + 17*f_5/(720*epsilon) - 49*f_7/(640*epsilon) - pi**6/(36288*epsilon) + 5387/(414720*epsilon) + 73*pi**4/(345600*epsilon) + 17*f_3/(960*epsilon**2) - f_5/(48*epsilon**2) - 7/(3072*epsilon**2) + 13/(2560*epsilon**3) + 1/(384*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","12804":"23*f_3**2/(12960*epsilon) - 193*f_3/(5760*epsilon) - pi**4*f_3/(129600*epsilon) + 13*f_5/(270*epsilon) + 359*f_7/(17280*epsilon) - 23*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) - f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 23*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12805":"19*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) - 7*f_5/(648*epsilon) + 77*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12806":"-37*f_3**2/(1440*epsilon) + 19903*f_3/(311040*epsilon) + 41*f_5/(960*epsilon) - 16997/(186624*epsilon) - 323*pi**4/(3110400*epsilon) + 13*pi**6/(272160*epsilon) - 55*f_3/(1296*epsilon**2) - 3*f_5/(40*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 151/(2430*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","12807":"-61*f_3**2/(8640*epsilon) - 5909*f_3/(1866240*epsilon) - 41*f_5/(1920*epsilon) - 35197/(5598720*epsilon) + 49*pi**4/(746496*epsilon) + 13*pi**6/(1632960*epsilon) - 31*f_3/(31104*epsilon**2) + f_5/(160*epsilon**2) - 41*pi**4/(1555200*epsilon**2) + 269/(466560*epsilon**2) + 259*f_3/(12960*epsilon**3) - 65/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","12808":"47*f_3/(10368*epsilon) - 3*f_5/(32*epsilon) - 13*pi**4/(103680*epsilon) + 3403/(31104*epsilon) + 5*f_3/(216*epsilon**2) - 19/(324*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","12809":"-187*f_3**2/(1080*epsilon) - 12643*f_3/(12960*epsilon) - pi**4*f_3/(1350*epsilon) + 3035*f_5/(2592*epsilon) + 1147*f_7/(5760*epsilon) + 5*pi**6/(163296*epsilon) + 59*pi**4/(129600*epsilon) + 7*f_3**2/(180*epsilon**2) + 173*f_3/(270*epsilon**2) - 95*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12810":"-83*f_3**2/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 3077*f_3/(25920*epsilon) - 3217*f_5/(12960*epsilon) + 1051*f_7/(5760*epsilon) - 349*pi**4/(259200*epsilon) + 25*pi**6/(163296*epsilon) + f_3**2/(36*epsilon**2) - 137*f_3/(1080*epsilon**2) + 49*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12811":"7*f_3**2/(864*epsilon) - 1339*f_3/(69120*epsilon) - pi**4*f_3/(21600*epsilon) - 11*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) + 3217/(2488320*epsilon) + 167*pi**4/(2073600*epsilon) - f_3**2/(360*epsilon**2) + 257*f_3/(17280*epsilon**2) - 1313/(207360*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 7*f_3/(1440*epsilon**3) + 41/(5760*epsilon**3) - 1/(480*epsilon**4)","12812":"-f_3**2/(18*epsilon) + 13*f_3/(216*epsilon) - pi**4/(2160*epsilon) + 19/(216*epsilon) + f_3/(18*epsilon**2) - 1/(54*epsilon**2)","12813":"73*f_3**2/(720*epsilon) - 36083*f_3/(311040*epsilon) - 287*f_5/(4320*epsilon) - 31*pi**6/(1088640*epsilon) - 61*pi**4/(1555200*epsilon) + 126071/(933120*epsilon) + 469*f_3/(10368*epsilon**2) + f_5/(9*epsilon**2) - 4891/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","12814":"107*f_3**2/(960*epsilon) - 44111*f_3/(311040*epsilon) - 17*f_5/(320*epsilon) - 13*pi**6/(544320*epsilon) - 53*pi**4/(777600*epsilon) + 126071/(933120*epsilon) + 649*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4891/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","12815":"-23*f_3**2/(320*epsilon) + 37969*f_3/(311040*epsilon) - 293*f_5/(2880*epsilon) - 13*pi**6/(544320*epsilon) + 11*pi**4/(155520*epsilon) + 41831/(933120*epsilon) - 215*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4027/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","12816":"-53*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 37*f_3/(192*epsilon) - 1091*f_5/(5184*epsilon) - 67*f_7/(2880*epsilon) - 37*pi**4/(777600*epsilon) + 11/(1152*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(540*epsilon**2) - 73*f_3/(648*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) - 37/(6480*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3) + 1/(540*epsilon**3)","12817":"71*f_3**2/(720*epsilon) - f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 1631*f_7/(11520*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","12818":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 1663*f_3/(25920*epsilon) - 1487*f_5/(12960*epsilon) - 359*f_7/(17280*epsilon) - 167*pi**4/(1555200*epsilon) + 19*pi**6/(489888*epsilon) + 27457/(622080*epsilon) + f_3**2/(2160*epsilon**2) - 133*f_3/(6480*epsilon**2) + 19*f_5/(648*epsilon**2) - 1271/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 5/(864*epsilon**3) - 1/(720*epsilon**4)","12819":"23*f_3**2/(12960*epsilon) - 193*f_3/(5760*epsilon) - pi**4*f_3/(129600*epsilon) + 13*f_5/(270*epsilon) + 359*f_7/(17280*epsilon) - 23*pi**6/(979776*epsilon) + 5*pi**4/(62208*epsilon) - f_3**2/(2160*epsilon**2) + 25*f_3/(2592*epsilon**2) - 23*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12820":"-7*f_3**2/(90*epsilon) + f_3*f_5/(40*epsilon) + 29*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 53*f_5/(432*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","12821":"-f_3**2/(960*epsilon) + 2629*f_3/(1866240*epsilon) + f_5/(12960*epsilon) - 77*pi**4/(4147200*epsilon) + 2245/(5971968*epsilon) + pi**6/(1451520*epsilon) + 907*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 45107/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 1219/(155520*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","12822":"f_3**2/(8640*epsilon) + 7*f_3/(69120*epsilon) + 13*f_5/(1620*epsilon) - 41*pi**4/(2073600*epsilon) - pi**6/(653184*epsilon) - 3751/(2799360*epsilon) + 13*f_3/(17280*epsilon**2) - f_5/(864*epsilon**2) + 7147/(3732480*epsilon**2) - 1061/(1244160*epsilon**3) - 227/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","12823":"463*f_3/(622080*epsilon) + 23*f_5/(23040*epsilon) - 7*pi**4/(1036800*epsilon) - 505439/(806215680*epsilon) - 7*f_3/(8640*epsilon**2) + 9007/(53747712*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 3329/(2239488*epsilon**3) + 1093/(373248*epsilon**4) - 17/(5184*epsilon**5) + 1/(648*epsilon**6)","12824":"-3659*f_3/(3732480*epsilon) + 23*f_5/(34560*epsilon) + pi**4/(829440*epsilon) + 637109/(2418647040*epsilon) + f_3/(1080*epsilon**2) - 513457/(403107840*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(3240*epsilon**3) + 59647/(33592320*epsilon**3) - 3889/(2799360*epsilon**4) + 59/(77760*epsilon**5) - 1/(4860*epsilon**6)","12825":"-7*f_3**2/(8*epsilon) - 277*f_3*f_5/(60*epsilon) + pi**4*f_3/(200*epsilon) + 273*f_3_5/(40*epsilon) + 2219*f_7/(1152*epsilon) - 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","12826":"2*f_3**3/(3*epsilon) - 10*f_3*f_5/(3*epsilon) + 1285*f_9/(432*epsilon)","12827":"-55*f_3**2/(432*epsilon) - 20821*f_3/(12960*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 5237*f_5/(2592*epsilon) - 151*f_7/(2880*epsilon) - 19*pi**4/(129600*epsilon) + 29*pi**6/(163296*epsilon) + 11*f_3**2/(90*epsilon**2) + 541*f_3/(540*epsilon**2) - 155*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12828":"7*f_3/(17280*epsilon) - 14879/(22394880*epsilon) - pi**4/(172800*epsilon) - f_3/(1440*epsilon**2) + 169/(622080*epsilon**2) + 113/(155520*epsilon**3) + 7/(12960*epsilon**4) - 1/(1080*epsilon**5)","12829":"-8741/(89579520*epsilon) - 131/(233280*epsilon**2) - 19/(207360*epsilon**3) + 19/(25920*epsilon**4) - 1/(2160*epsilon**5)","12830":"49*f_3**2/(2880*epsilon) - 7819*f_3/(466560*epsilon) + 2101*f_5/(25920*epsilon) - 141731/(1399680*epsilon) + 91*pi**4/(933120*epsilon) + 19*pi**6/(1088640*epsilon) - 211*f_3/(15552*epsilon**2) - 59*f_5/(864*epsilon**2) - 37*pi**4/(155520*epsilon**2) + 5335/(46656*epsilon**2) + 11*f_3/(324*epsilon**3) - 11/(243*epsilon**3) + pi**4/(6480*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","12831":"41*f_3**2/(2160*epsilon) + 7777*f_3/(466560*epsilon) + 151*f_5/(25920*epsilon) - 29723/(699840*epsilon) + pi**6/(1632960*epsilon) + 29*pi**4/(129600*epsilon) - 359*f_3/(7776*epsilon**2) - f_5/(216*epsilon**2) - 11*pi**4/(38880*epsilon**2) + 187/(2916*epsilon**2) + f_3/(24*epsilon**3) - 11/(324*epsilon**3) + pi**4/(6480*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","12832":"-61*f_3**2/(12960*epsilon) - 235*f_3/(5184*epsilon) + pi**4*f_3/(25920*epsilon) + 53*f_5/(1728*epsilon) + 71*f_7/(8640*epsilon) - 17*pi**4/(194400*epsilon) + 13*pi**6/(979776*epsilon) + f_3**2/(432*epsilon**2) - 661*f_3/(12960*epsilon**2) + 131*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","12833":"-f_3**2/(80*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_5/(162*epsilon) + 133*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12834":"-293*f_3**2/(1080*epsilon) - 3329*f_3/(12960*epsilon) + pi**4*f_3/(5400*epsilon) + 2329*f_5/(2592*epsilon) - 377*f_7/(5760*epsilon) - 59*pi**6/(163296*epsilon) + 41*pi**4/(25920*epsilon) + f_3**2/(90*epsilon**2) + 41*f_3/(216*epsilon**2) - 59*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","12835":"59*f_3**2/(180*epsilon) - 7*f_3*f_5/(18*epsilon) + 133*f_5/(216*epsilon) - 973*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","12836":"-13*f_3**2/(24*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 987*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","12837":"-143*f_3**2/(432*epsilon) + pi**4*f_3/(5400*epsilon) + 36647*f_3/(25920*epsilon) - 8201*f_5/(6480*epsilon) + 407*f_7/(5760*epsilon) - 79*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) + f_3**2/(36*epsilon**2) - 767*f_3/(1080*epsilon**2) + 175*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12838":"13*f_3**2/(432*epsilon) - 773*f_3/(5184*epsilon) + pi**4*f_3/(5400*epsilon) + 1279*f_5/(6480*epsilon) - 95*f_7/(1152*epsilon) - 199*pi**4/(259200*epsilon) + 5*pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) - 107*f_3/(1080*epsilon**2) + 61*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12839":"7*f_3/(2880*epsilon) + 113*f_5/(51840*epsilon) - 133327/(26873856*epsilon) + 29*pi**4/(6220800*epsilon) + 101*f_3/(34560*epsilon**2) - 420551/(134369280*epsilon**2) - pi**4/(1555200*epsilon**2) - 107*f_3/(25920*epsilon**3) + 27223/(5598720*epsilon**3) + 77/(155520*epsilon**4) - 17/(7776*epsilon**5) + 1/(1296*epsilon**6)","12840":"-f_3**2/(11520*epsilon) + 3817*f_3/(1866240*epsilon) + 49*f_5/(51840*epsilon) - 19*pi**4/(829440*epsilon) - pi**6/(2177280*epsilon) + 131177/(29859840*epsilon) + 149*f_3/(62208*epsilon**2) - 7*f_5/(17280*epsilon**2) - 40787/(14929920*epsilon**2) + 7*pi**4/(1555200*epsilon**2) - 13*f_3/(2160*epsilon**3) - pi**4/(518400*epsilon**3) + 1273/(155520*epsilon**3) + 19*f_3/(4320*epsilon**4) - 101/(11520*epsilon**4) + 13/(4320*epsilon**5)","12841":"7*f_3**2/(4320*epsilon) + 805*f_3/(20736*epsilon) - 983*f_5/(51840*epsilon) - 335257/(13436928*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(259200*epsilon) - 13*f_3/(360*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(172800*epsilon**2) + 193075/(8957952*epsilon**2) + 11*f_3/(1440*epsilon**3) - 5605/(1492992*epsilon**3) - 1429/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","12842":"-307*f_3/(34560*epsilon) - 7*f_5/(5760*epsilon) + 17*pi**4/(1036800*epsilon) + 17467/(4976640*epsilon) + 17*f_3/(8640*epsilon**2) - 247/(103680*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 7/(2304*epsilon**3) - 1/(720*epsilon**4)","12843":"37*f_3**2/(1620*epsilon) - 8137*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 563*f_5/(4320*epsilon) + 65*f_7/(1152*epsilon) - 25*pi**6/(489888*epsilon) + 17*pi**4/(62208*epsilon) - 7*f_3**2/(2160*epsilon**2) + 85*f_3/(2592*epsilon**2) - 25*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","12844":"11*f_3**2/(4320*epsilon) - 28541*f_3/(622080*epsilon) - 637*f_5/(12960*epsilon) - 221*pi**4/(6220800*epsilon) + pi**6/(326592*epsilon) + 531839/(4976640*epsilon) + 6529*f_3/(103680*epsilon**2) + 79*f_5/(4320*epsilon**2) - 228247/(2488320*epsilon**2) - 53*pi**4/(1036800*epsilon**2) - 19*f_3/(720*epsilon**3) + pi**4/(28800*epsilon**3) + 6901/(207360*epsilon**3) + f_3/(240*epsilon**4) - 113/(17280*epsilon**4) + 1/(1440*epsilon**5)","12845":"277*f_3**2/(2160*epsilon) - 2647*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 737*f_5/(2592*epsilon) - 47*f_7/(240*epsilon) - 25*pi**6/(163296*epsilon) + 119*pi**4/(129600*epsilon) - f_3**2/(9*epsilon**2) + 169*f_3/(540*epsilon**2) - 29*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12846":"-97*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 21647*f_3/(25920*epsilon) - 8527*f_5/(12960*epsilon) - 341*f_7/(1440*epsilon) - 11*pi**6/(163296*epsilon) + 41*pi**4/(259200*epsilon) + f_3**2/(90*epsilon**2) - 707*f_3/(1080*epsilon**2) + 83*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12847":"-61*f_3**2/(8640*epsilon) - 5909*f_3/(1866240*epsilon) - 41*f_5/(1920*epsilon) - 35197/(5598720*epsilon) + 49*pi**4/(746496*epsilon) + 13*pi**6/(1632960*epsilon) - 31*f_3/(31104*epsilon**2) + f_5/(160*epsilon**2) - 41*pi**4/(1555200*epsilon**2) + 269/(466560*epsilon**2) + 259*f_3/(12960*epsilon**3) - 65/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","12848":"227*f_3/(10368*epsilon) - f_5/(9*epsilon) - 13*pi**4/(103680*epsilon) + 3403/(31104*epsilon) + 5*f_3/(216*epsilon**2) - 19/(324*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","12849":"-47*f_3**2/(720*epsilon) + 7817*f_3/(62208*epsilon) - 497*f_5/(4320*epsilon) - 31*pi**6/(1088640*epsilon) + 31*pi**4/(311040*epsilon) + 41831/(933120*epsilon) - 395*f_3/(10368*epsilon**2) + f_5/(9*epsilon**2) - 4027/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","12850":"167*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 7523*f_3/(25920*epsilon) - 149*f_5/(1620*epsilon) - 667*f_7/(1920*epsilon) - 259*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) + f_3**2/(36*epsilon**2) - 317*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","12851":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","12852":"-17*f_3**2/(36*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1085*f_5/(432*epsilon) + 1281*f_7/(640*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","12853":"23*f_3**2/(60*epsilon) - 3*f_3*f_5/(20*epsilon) - 49*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 5*f_5/(18*epsilon) - 539*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","12854":"-7*f_3**2/(1296*epsilon) - 1343*f_3/(25920*epsilon) + 11*pi**4*f_3/(129600*epsilon) + 229*f_5/(5184*epsilon) + 11*f_7/(4320*epsilon) - 77*pi**4/(777600*epsilon) + 5*pi**6/(489888*epsilon) + 11*f_3**2/(2160*epsilon**2) - 679*f_3/(12960*epsilon**2) + 125*f_5/(2592*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","12855":"f_3**2/(540*epsilon) - 743*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 11*f_3_5/(20*epsilon) - 7*f_5/(216*epsilon) + 4123*f_7/(51840*epsilon) - 17119*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","12856":"-53*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 1573*f_3/(51840*epsilon) - 61*f_5/(3240*epsilon) - 13*f_7/(432*epsilon) - pi**6/(979776*epsilon) + 79*pi**4/(1555200*epsilon) + f_3**2/(2160*epsilon**2) + 893*f_3/(25920*epsilon**2) - 107*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","12857":"-13*f_3**2/(320*epsilon) - pi**4*f_3/(1600*epsilon) + 601*f_3/(4320*epsilon) - 3527*f_5/(17280*epsilon) + 5*f_7/(576*epsilon) - 41*pi**4/(43200*epsilon) + 59*pi**6/(217728*epsilon) - 3*f_3**2/(80*epsilon**2) - 41*f_3/(360*epsilon**2) + 59*f_5/(288*epsilon**2) - pi**6/(18144*epsilon**2) + pi**4/(3600*epsilon**2) + f_3/(30*epsilon**3) - f_5/(24*epsilon**3)","12858":"f_3**3/(3*epsilon) - 5*f_3*f_5/(3*epsilon) + 1285*f_9/(864*epsilon)","12859":"-43*f_3**2/(2592*epsilon) + pi**4*f_3/(12960*epsilon) + 2387*f_3/(25920*epsilon) - 193*f_5/(1728*epsilon) + 403*f_7/(17280*epsilon) - 97*pi**4/(777600*epsilon) + 11*pi**6/(979776*epsilon) + f_3**2/(135*epsilon**2) - 251*f_3/(3240*epsilon**2) + 55*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","12860":"7*f_3**2/(144*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4193*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","12861":"179*f_3**2/(1080*epsilon) - 8761*f_3/(12960*epsilon) + pi**4*f_3/(2700*epsilon) + 1523*f_5/(2592*epsilon) - 53*f_7/(640*epsilon) - 13*pi**6/(163296*epsilon) + 53*pi**4/(129600*epsilon) - 7*f_3**2/(36*epsilon**2) + 167*f_3/(270*epsilon**2) - 59*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12862":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","12863":"-f_3**3/(9*epsilon) - 40*f_3*f_5/(3*epsilon) + 24*f_3_5/epsilon - 1063*f_9/(648*epsilon) - 29*pi**8/(23625*epsilon)","12864":"-f_3**2/(103680*epsilon) - 17*f_3/(497664*epsilon) - 119*f_5/(622080*epsilon) - 371/(7464960*epsilon) + 169*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) + 169*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 67/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 13/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","12865":"-f_3**2/(3840*epsilon) + 3281*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 67333/(67184640*epsilon) - pi**4/(14929920*epsilon) + pi**6/(3265920*epsilon) - f_3/(124416*epsilon**2) + f_5/(5760*epsilon**2) - 7229/(22394880*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(38880*epsilon**3) - f_3/(4320*epsilon**4) + 107/(155520*epsilon**4) - 1/(1620*epsilon**5)","12866":"5*f_3**2/(432*epsilon) - pi**4*f_3/(2160*epsilon) - 1043*f_3/(25920*epsilon) + 3547*f_5/(12960*epsilon) - 19*f_7/(72*epsilon) + 5*pi**6/(163296*epsilon) + 23*pi**4/(51840*epsilon) - f_3**2/(36*epsilon**2) + 23*f_3/(432*epsilon**2) + 5*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12867":"5*f_3**2/(62208*epsilon) - 203*f_3/(1492992*epsilon) - 17*f_5/(1866240*epsilon) - pi**6/(58786560*epsilon) + 599/(7464960*epsilon) + 193*pi**4/(223948800*epsilon) + 193*f_3/(1866240*epsilon**2) + f_5/(155520*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 71/(1866240*epsilon**2) - 17*f_3/(155520*epsilon**3) - 31/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(6480*epsilon**5)","12868":"-f_3**2/(160*epsilon) - 4811*f_3/(207360*epsilon) + 157*f_5/(2880*epsilon) - 112537/(2488320*epsilon) + pi**6/(362880*epsilon) + 343*pi**4/(2073600*epsilon) - 7*f_3/(17280*epsilon**2) - f_5/(40*epsilon**2) + pi**4/(34560*epsilon**2) + 4463/(414720*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(14400*epsilon**3) + 11/(540*epsilon**3) - f_3/(120*epsilon**4) + 59/(2880*epsilon**4) - 1/(60*epsilon**5)","12869":"-2*f_3**2/(45*epsilon) + 12689*f_3/(103680*epsilon) - 91*f_5/(864*epsilon) - 28721/(311040*epsilon) - 709*pi**4/(1036800*epsilon) + 107*pi**6/(544320*epsilon) - 527*f_3/(8640*epsilon**2) + 13*f_5/(360*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 689/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 7/(432*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12870":"-11*f_3**2/(720*epsilon) - 7*f_3/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 31*f_5/(1296*epsilon) + 91*f_7/(2160*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","12871":"181*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 655*f_3/(15552*epsilon) - 193*f_5/(15552*epsilon) - 19*f_7/(432*epsilon) - 103*pi**4/(777600*epsilon) + 29*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 103*f_3/(6480*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","12872":"-131*f_3**2/(2880*epsilon) + 31201*f_3/(103680*epsilon) + 5357*f_5/(8640*epsilon) - 147*f_7/(160*epsilon) - pi**6/(136080*epsilon) - 383/(62208*epsilon) + pi**4/(259200*epsilon) + 29*f_3/(8640*epsilon**2) + 31*f_5/(1440*epsilon**2) - pi**4/(5400*epsilon**2) - 221/(25920*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12873":"-f_3**2/epsilon + 3*f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + 7*f_5/(4*epsilon) + 49*f_7/(16*epsilon) - 14*f_9/(3*epsilon)","12874":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","12875":"263*f_3**2/(360*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 2317*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12876":"-19*f_3**2/(60*epsilon) + pi**4*f_3/(1800*epsilon) + 1979*f_3/(1728*epsilon) - 67*f_5/(540*epsilon) + 427*f_7/(2880*epsilon) - 73049/(103680*epsilon) - pi**6/(3402*epsilon) + pi**4/(86400*epsilon) + 13*f_3**2/(60*epsilon**2) - 251*f_3/(720*epsilon**2) - 11*f_5/(24*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(4536*epsilon**2) + 1153/(2880*epsilon**2) - f_3/(60*epsilon**3) + f_5/(6*epsilon**3) - 29/(240*epsilon**3) + 1/(60*epsilon**4)","12877":"-107*f_3**2/(240*epsilon) + 3*f_3*f_5/(20*epsilon) + 3521*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 419*f_5/(480*epsilon) + 2009*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 373/(5184*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(7200*epsilon**2) + 13/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","12878":"11*f_3**2/(288*epsilon) - f_3/(192*epsilon) - 469*f_5/(4320*epsilon) - pi**4/(6400*epsilon) + 22999/(829440*epsilon) + 5*pi**6/(108864*epsilon) - 53*f_3/(1728*epsilon**2) + f_5/(180*epsilon**2) - 1091/(103680*epsilon**2) + 29*pi**4/(86400*epsilon**2) + 29*f_3/(720*epsilon**3) - 11/(540*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 19/(720*epsilon**4) - 1/(120*epsilon**5)","12879":"43*f_3**2/(480*epsilon) - 56779*f_3/(103680*epsilon) + 101*f_5/(576*epsilon) + 49*f_7/(640*epsilon) + 167*pi**4/(1036800*epsilon) + pi**6/(12960*epsilon) + 59347/(311040*epsilon) + 1717*f_3/(8640*epsilon**2) - 23*f_5/(240*epsilon**2) - 3007/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 83/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12880":"109*f_3**2/(2160*epsilon) - 16093*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 4973*f_5/(2592*epsilon) - 761*f_7/(2880*epsilon) - 73*pi**6/(163296*epsilon) - 2441/(25920*epsilon) + 281*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 281*f_3/(1080*epsilon**2) - 73*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 49/(2160*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","12881":"269*f_3**2/(360*epsilon) - 11*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 485*f_5/(432*epsilon) - 10703*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12882":"-221*f_3**2/(2160*epsilon) + 17*pi**4*f_3/(21600*epsilon) + 7517*f_3/(12960*epsilon) - 1537*f_5/(2592*epsilon) + 17*f_7/(288*epsilon) - 13*pi**6/(163296*epsilon) - 11*pi**4/(64800*epsilon) + 17*f_3**2/(360*epsilon**2) - 11*f_3/(540*epsilon**2) - 13*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12883":"23*f_3**2/(2880*epsilon) - 877*f_3/(15552*epsilon) - 313*f_5/(4320*epsilon) - 623*pi**4/(3110400*epsilon) + pi**6/(45360*epsilon) + 1135543/(7464960*epsilon) + 437*f_3/(5184*epsilon**2) + 23*f_5/(1440*epsilon**2) - 12881/(155520*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - pi**4/(43200*epsilon**3) - 37/(25920*epsilon**3) - f_3/(360*epsilon**4) + 23/(2160*epsilon**4) - 1/(360*epsilon**5)","12884":"31*f_3**2/(2880*epsilon) + 29449*f_3/(103680*epsilon) - 3793*f_5/(8640*epsilon) - 7*pi**6/(77760*epsilon) + 7*pi**4/(10368*epsilon) + 38969/(311040*epsilon) - 359*f_3/(1728*epsilon**2) + 481*f_5/(1440*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12885":"106079/(806215680*epsilon) - 124913/(806215680*epsilon**2) + 54581/(67184640*epsilon**3) - 979/(933120*epsilon**4) + 263/(466560*epsilon**5) - 1/(7776*epsilon**6)","12886":"7*f_3**2/(240*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 7*f_5/(432*epsilon) - 4123*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","12887":"17*f_3**2/(40*epsilon) - 11*f_3*f_5/(40*epsilon) + 547*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 403*f_5/(144*epsilon) - 9653*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12888":"-f_3**2/(120*epsilon) - 3*f_3*f_5/(80*epsilon) - f_3/(144*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(72*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","12889":"5*f_3**2/(2592*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 3031*f_3/(25920*epsilon) - 863*f_5/(5184*epsilon) + 361*f_7/(17280*epsilon) - 17*pi**4/(155520*epsilon) - pi**6/(979776*epsilon) - 11*f_3**2/(540*epsilon**2) - 281*f_3/(3240*epsilon**2) + 85*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","12890":"137*f_3/(155520*epsilon) - 404977/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 2999/(13436928*epsilon**2) + 407/(5598720*epsilon**3) + 1013/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","12891":"-f_3**2/(1920*epsilon) + 9319*f_3/(3732480*epsilon) - 13*f_5/(20736*epsilon) - 199*pi**4/(12441600*epsilon) - 43381/(29859840*epsilon) + pi**6/(1632960*epsilon) - 199*f_3/(103680*epsilon**2) + f_5/(2880*epsilon**2) + 2953/(3732480*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1139/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(8640*epsilon**4) - 1/(2160*epsilon**5)","12892":"-61*f_3/(103680*epsilon) + pi**4/(345600*epsilon) + 1529/(1679616*epsilon) + f_3/(2880*epsilon**2) + 1967/(2239488*epsilon**2) - 83/(58320*epsilon**3) + 73/(77760*epsilon**4) - 1/(3240*epsilon**5)","12893":"-143*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 312067/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 53869/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 2969/(2239488*epsilon**3) + 4777/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","12894":"-5*f_3/(124416*epsilon) - f_5/(46080*epsilon) - 1487/(53747712*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 4777/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(5598720*epsilon**3) - 407/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","12895":"383*f_3/(311040*epsilon) - f_5/(2160*epsilon) - 49337/(268738560*epsilon) + pi**4/(311040*epsilon) - 29*f_3/(25920*epsilon**2) - 2141/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 289/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","12896":"5*f_3**2/(10368*epsilon) - 4567*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 917/(2239488*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 41/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + 29/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12897":"121*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 361/(746496*epsilon) - f_3/(1728*epsilon**2) - 439/(622080*epsilon**2) - 1/(25920*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","12898":"673*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 9049*f_3/(25920*epsilon) - 3709*f_5/(6480*epsilon) - 2269*f_7/(5760*epsilon) - 61*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) - f_3**2/(90*epsilon**2) - 61*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","12899":"11*f_3**2/(720*epsilon) - 1769*f_3/(103680*epsilon) - 2317*f_5/(17280*epsilon) - 7*pi**4/(207360*epsilon) + pi**6/(54432*epsilon) + 246457/(2488320*epsilon) - 77*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) - 50513/(829440*epsilon**2) + 23*pi**4/(172800*epsilon**2) + 23*f_3/(1440*epsilon**3) - 427/(34560*epsilon**3) + 91/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","12900":"121*f_3**2/(240*epsilon) - 17*f_3*f_5/(20*epsilon) - 6679*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) + 1433*f_5/(1440*epsilon) + 49*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + 3367/(25920*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 83/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","12901":"341*f_3/(207360*epsilon) + 53*f_5/(3840*epsilon) - 1087247/(134369280*epsilon) + pi**4/(76800*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(115200*epsilon**2) - 1505/(4478976*epsilon**2) + f_3/(1440*epsilon**3) - 1181/(233280*epsilon**3) + 703/(311040*epsilon**4) + 11/(3240*epsilon**5) - 1/(432*epsilon**6)","12902":"103*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 355117/(268738560*epsilon) - pi**4/(1382400*epsilon) - 41*f_3/(69120*epsilon**2) - 33229/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 4033/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","12903":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","12904":"4*f_3**2/(135*epsilon) - 655*f_3/(1296*epsilon) + pi**4*f_3/(4320*epsilon) + 163*f_5/(324*epsilon) - 23*f_7/(480*epsilon) - 193*pi**4/(129600*epsilon) + 19*pi**6/(81648*epsilon) - 5*f_3**2/(72*epsilon**2) + 341*f_3/(432*epsilon**2) - 335*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","12905":"107*f_3**2/(1080*epsilon) - 487*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 143*f_5/(2592*epsilon) - 109*f_7/(960*epsilon) - pi**6/(10206*epsilon) + 13*pi**4/(25920*epsilon) - f_3**2/(360*epsilon**2) + 13*f_3/(216*epsilon**2) - 2*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12906":"-19*f_3**2/(6480*epsilon) - pi**4*f_3/(32400*epsilon) + 6691*f_3/(38880*epsilon) - 1241*f_5/(7776*epsilon) - 17*f_7/(2880*epsilon) - 41*pi**6/(489888*epsilon) + 419*pi**4/(777600*epsilon) + f_3**2/(108*epsilon**2) - 157*f_3/(648*epsilon**2) + 305*f_5/(1296*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","12907":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","12908":"-11*f_3**2/(2160*epsilon) - 4099*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 857*f_5/(2592*epsilon) + 53*f_7/(480*epsilon) - 13*pi**6/(163296*epsilon) + 107*pi**4/(129600*epsilon) + f_3**2/(18*epsilon**2) + 199*f_3/(540*epsilon**2) - 59*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12909":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","12910":"f_3**2/(128*epsilon) - 701*f_3/(155520*epsilon) - 29*f_5/(2880*epsilon) - 68641/(14929920*epsilon) - pi**6/(362880*epsilon) + 629*pi**4/(6220800*epsilon) + 241*f_3/(51840*epsilon**2) + 7*f_5/(960*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1039/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 131/(12960*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","12911":"-179*f_3**2/(17280*epsilon) + 293*f_3/(31104*epsilon) - 31*f_5/(25920*epsilon) - 68641/(14929920*epsilon) - pi**6/(816480*epsilon) + 569*pi**4/(6220800*epsilon) + 181*f_3/(51840*epsilon**2) + 73*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1039/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 131/(12960*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","12912":"149*f_3**2/(17280*epsilon) - 593*f_3/(38880*epsilon) - 251*f_5/(25920*epsilon) + 52967/(14929920*epsilon) + pi**6/(204120*epsilon) + 473*pi**4/(6220800*epsilon) + 161*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1531/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 271/(25920*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","12913":"-11*f_3**2/(2160*epsilon) + 7*f_3/(20736*epsilon) + 659*f_5/(51840*epsilon) - pi**6/(163296*epsilon) - 37/(8957952*epsilon) + pi**4/(345600*epsilon) + 59*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) + 4207/(14929920*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 413/(124416*epsilon**3) + 151/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","12914":"-251*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 13*pi**4/(6220800*epsilon) + 71767/(100776960*epsilon) - 13*f_3/(51840*epsilon**2) - 557/(186624*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 96761/(22394880*epsilon**3) - 6739/(1866240*epsilon**4) + 271/(155520*epsilon**5) - 1/(2592*epsilon**6)","12915":"389*f_3/(311040*epsilon) - 61*f_5/(17280*epsilon) - 29*pi**4/(2073600*epsilon) + 898741/(403107840*epsilon) - 29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 71159/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 235/(559872*epsilon**3) + 1319/(933120*epsilon**4) - 77/(38880*epsilon**5) + 1/(1296*epsilon**6)","12916":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","12917":"-461*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 62117/(1612431360*epsilon) + 97*pi**4/(37324800*epsilon) + 97*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) - 1477/(134369280*epsilon**2) - f_3/(5184*epsilon**3) + 157/(3732480*epsilon**3) - 449/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(1296*epsilon**6)","12918":"-f_3/(6480*epsilon) - 71023/(89579520*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 515/(746496*epsilon**2) - 739/(622080*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","12919":"-263*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 1170091/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 150709/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 16213/(11197440*epsilon**3) + 4849/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","12920":"103*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 355117/(268738560*epsilon) - pi**4/(1382400*epsilon) - 41*f_3/(69120*epsilon**2) - 33229/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 4033/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","12921":"299*f_3**2/(2880*epsilon) + 5845*f_3/(31104*epsilon) + 593*f_5/(1728*epsilon) - 49*f_7/(80*epsilon) - 78523/(933120*epsilon) - pi**6/(30240*epsilon) - 647*pi**4/(3110400*epsilon) - 107*f_3/(25920*epsilon**2) - 37*f_5/(1440*epsilon**2) + pi**4/(10368*epsilon**2) + 26549/(1244160*epsilon**2) + 5*f_3/(432*epsilon**3) - 1447/(103680*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 59/(8640*epsilon**4) - 1/(720*epsilon**5)","12922":"17*f_3**2/(40*epsilon) - 3*f_3*f_5/(20*epsilon) + 337*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 41*f_5/(16*epsilon) - 8183*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","12923":"-101*f_3**2/(2160*epsilon) + 244*f_3/(3645*epsilon) + 103*f_5/(8640*epsilon) - 8405/(139968*epsilon) + pi**6/(204120*epsilon) + 5*pi**4/(46656*epsilon) - 3323*f_3/(77760*epsilon**2) - 7*f_5/(360*epsilon**2) - 113*pi**4/(777600*epsilon**2) + 1891/(29160*epsilon**2) + 161*f_3/(3240*epsilon**3) - 187/(4860*epsilon**3) + pi**4/(16200*epsilon**3) - 4*f_3/(135*epsilon**4) + 4/(405*epsilon**4)","12924":"-173*f_3**2/(180*epsilon) + 31*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 1069*f_5/(432*epsilon) + 15029*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","12925":"103*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 355117/(268738560*epsilon) - pi**4/(1382400*epsilon) - 41*f_3/(69120*epsilon**2) - 33229/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 4033/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","12926":"-187*f_3/(1244160*epsilon) - 7*f_5/(69120*epsilon) - pi**4/(691200*epsilon) + 120731/(44789760*epsilon) + 17*f_3/(69120*epsilon**2) - 368563/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 20861/(11197440*epsilon**3) - 643/(622080*epsilon**4) + 31/(77760*epsilon**5) - 1/(12960*epsilon**6)","12927":"-227*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 456211/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 101029/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 13837/(11197440*epsilon**3) + 4633/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","12928":"-151*f_3**2/(2880*epsilon) + 2599*f_3/(51840*epsilon) - 19*f_5/(432*epsilon) - 109*pi**4/(1036800*epsilon) + 11/(2430*epsilon) + 19*pi**6/(544320*epsilon) + 13*f_3/(1152*epsilon**2) - 13*f_5/(1440*epsilon**2) - 529/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12929":"-233*f_3**2/(2880*epsilon) + 613*f_3/(51840*epsilon) - 185*f_5/(1728*epsilon) + 49*f_7/(320*epsilon) - 49*pi**4/(1036800*epsilon) + 11/(2430*epsilon) + pi**6/(38880*epsilon) - f_3/(384*epsilon**2) + 7*f_5/(1440*epsilon**2) - 529/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 5/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12930":"1513*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 112769/(3224862720*epsilon) - 49*pi**4/(447897600*epsilon) - 49*f_3/(3732480*epsilon**2) + 307/(268738560*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 8053/(201553920*epsilon**3) + 347/(3359232*epsilon**4) - 151/(1399680*epsilon**5) + 1/(23328*epsilon**6)","12931":"11*f_3**2/(311040*epsilon) + 1693*f_3/(3732480*epsilon) - 11*f_5/(77760*epsilon) - 331*pi**4/(55987200*epsilon) - 1703/(11197440*epsilon) + pi**6/(58786560*epsilon) - 331*f_3/(466560*epsilon**2) - f_5/(155520*epsilon**2) + 271/(1399680*epsilon**2) + 7*pi**4/(2332800*epsilon**2) + 7*f_3/(19440*epsilon**3) - 5/(46656*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","12932":"265477/(268738560*epsilon) + 1063/(2799360*epsilon**2) - 143/(207360*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","12933":"23*f_3/(34560*epsilon) + f_5/(13824*epsilon) - 27833/(89579520*epsilon) + 19*pi**4/(6220800*epsilon) - 43*f_3/(103680*epsilon**2) - 22891/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 953/(3732480*epsilon**3) + 107/(207360*epsilon**4) - 5/(5184*epsilon**5) + 1/(2160*epsilon**6)","12934":"f_3**2/(45*epsilon) + 6941*f_3/(103680*epsilon) - 337*f_5/(864*epsilon) + 147*f_7/(640*epsilon) - 4573/(62208*epsilon) - 337*pi**4/(1036800*epsilon) + 11*pi**6/(77760*epsilon) - 587*f_3/(8640*epsilon**2) + 7*f_5/(90*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 59/(5184*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 59/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","12935":"-37*f_3**2/(360*epsilon) + 217*f_3/(4320*epsilon) + pi**4*f_3/(1800*epsilon) - 13*f_5/(90*epsilon) + 21*f_7/(80*epsilon) - pi**4/(1200*epsilon) - 479/(15360*epsilon) + f_3**2/(30*epsilon**2) - f_3/(10*epsilon**2) + pi**4/(7200*epsilon**2) + 1759/(34560*epsilon**2) + f_3/(60*epsilon**3) - 67/(2880*epsilon**3) + 1/(240*epsilon**4)","12936":"-211*f_3**2/(540*epsilon) + 7*pi**4*f_3/(21600*epsilon) + 21317*f_3/(25920*epsilon) - 7307*f_5/(6480*epsilon) + 557*f_7/(960*epsilon) - 83*pi**4/(51840*epsilon) + 23*pi**6/(81648*epsilon) + 7*f_3**2/(360*epsilon**2) - 83*f_3/(432*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","12937":"-829*f_3**2/(2160*epsilon) - 559*f_3/(2592*epsilon) + pi**4*f_3/(2160*epsilon) + 2719*f_5/(2592*epsilon) + 23*f_7/(320*epsilon) - 83*pi**6/(163296*epsilon) - 3367/(25920*epsilon) + 47*pi**4/(25920*epsilon) + f_3**2/(36*epsilon**2) + 47*f_3/(216*epsilon**2) - 83*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + 83/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3) - 1/(180*epsilon**3)","12938":"-319*f_3/(207360*epsilon) - 71*f_5/(207360*epsilon) + 283993/(537477120*epsilon) + 19*pi**4/(1555200*epsilon) + 89*f_3/(103680*epsilon**2) - 65477/(89579520*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(3456*epsilon**3) + 13/(466560*epsilon**3) + 799/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","12939":"-461*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 62117/(1612431360*epsilon) + 97*pi**4/(37324800*epsilon) + 97*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) - 1477/(134369280*epsilon**2) - f_3/(5184*epsilon**3) + 157/(3732480*epsilon**3) - 449/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(1296*epsilon**6)","12940":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","12941":"-7*f_3**2/(45*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 227*f_5/(216*epsilon) + 7*f_7/(480*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","12942":"11*f_3**2/(80*epsilon) - 34*f_3/(45*epsilon) + pi**4*f_3/(1200*epsilon) - 29*f_5/(72*epsilon) + 35*f_7/(32*epsilon) - pi**4/(1800*epsilon) - f_3**2/(4*epsilon**2) + f_3/(3*epsilon**2)","12943":"-1567*f_3/(207360*epsilon) - 19*f_5/(51840*epsilon) - 137*pi**4/(18662400*epsilon) + 1306123/(201553920*epsilon) + 29*f_3/(77760*epsilon**2) - 215327/(67184640*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - 28157/(22394880*epsilon**3) + 7111/(1866240*epsilon**4) - 491/(155520*epsilon**5) + 13/(12960*epsilon**6)","12944":"-163*f_3/(77760*epsilon) - f_5/(2160*epsilon) + pi**4/(41472*epsilon) + 970769/(134369280*epsilon) + f_3/(17280*epsilon**2) - 18457/(2985984*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 155/(373248*epsilon**3) + 1073/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","12945":"-25*f_3/(3456*epsilon) + 13*f_5/(1440*epsilon) - 677/(82944*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - 119/(34560*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(216*epsilon**3) - 1/(720*epsilon**4)","12946":"17*f_3**2/(1728*epsilon) + 6973*f_3/(1866240*epsilon) - 7*f_5/(432*epsilon) - 130501/(44789760*epsilon) + pi**6/(816480*epsilon) + 11*pi**4/(691200*epsilon) + 1877*f_3/(155520*epsilon**2) + f_5/(1440*epsilon**2) - 23419/(1244160*epsilon**2) + pi**4/(62208*epsilon**2) - 29*f_3/(864*epsilon**3) - pi**4/(129600*epsilon**3) + 13039/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 251/(12960*epsilon**4) + 7/(2160*epsilon**5)","12947":"1003*f_3/(622080*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) - 85771/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 529/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 1603/(3732480*epsilon**3) + 1121/(311040*epsilon**4) - 43/(8640*epsilon**5) + 1/(432*epsilon**6)","12948":"-143*f_3/(103680*epsilon) - 7*f_5/(8640*epsilon) + 55/(746496*epsilon) + 29*pi**4/(3110400*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 29/(34560*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","12949":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","12950":"433*f_3/(414720*epsilon) + 5*f_5/(41472*epsilon) - 13*pi**4/(2073600*epsilon) + 23101/(403107840*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(414720*epsilon**2) + 19987/(53747712*epsilon**2) + f_3/(3456*epsilon**3) - 5219/(2799360*epsilon**3) + 5443/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","12951":"29*f_3/(82944*epsilon) + 7*f_5/(207360*epsilon) - 29*pi**4/(37324800*epsilon) + 2482237/(4837294080*epsilon) - 29*f_3/(311040*epsilon**2) - 179633/(161243136*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 58267/(33592320*epsilon**3) - 1925/(1119744*epsilon**4) + 29/(29160*epsilon**5) - 1/(3888*epsilon**6)","12952":"-31*f_3/(103680*epsilon) - f_5/(25920*epsilon) + 29*pi**4/(3110400*epsilon) + 4019/(3732480*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(11520*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","12953":"-8*f_3**2/(45*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 29*f_5/(27*epsilon) - 371*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","12954":"-221*f_3**2/(2160*epsilon) - 20821*f_3/(12960*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 4499*f_5/(2592*epsilon) + 19*f_7/(96*epsilon) - 19*pi**4/(129600*epsilon) + 29*pi**6/(163296*epsilon) + 11*f_3**2/(90*epsilon**2) + 541*f_3/(540*epsilon**2) - 155*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","12955":"-217*f_3**2/(360*epsilon) + 17*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 511*f_7/(384*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","12956":"-f_3**2/(24*epsilon) + f_3/(9*epsilon) - 2/(27*epsilon) - f_3/(32*epsilon**2) + 13/(384*epsilon**2) - 1/(192*epsilon**3)","12957":"-14*f_7/(3*epsilon) + 14*f_9/(3*epsilon)","12958":"-3*f_3**2/(2*epsilon) + 203*f_7/(96*epsilon)","12959":"-35*f_5/(18*epsilon) + 35*f_7/(18*epsilon)","12960":"5*f_3**2/(6*epsilon) + 5*f_3*f_5/(6*epsilon) - 3*f_3_5/epsilon + 7*f_7/(144*epsilon) + 29*pi**8/(189000*epsilon)","12961":"-151*f_3**2/(180*epsilon) + 14*f_3*f_5/(45*epsilon) - 6*f_3_5/(5*epsilon) - 539*f_5/(216*epsilon) + 19453*f_7/(4320*epsilon) - 181*pi**8/(17010000*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","12962":"73*f_3/(82944*epsilon) + 5*f_5/(41472*epsilon) - 23*pi**4/(4147200*epsilon) + 678211/(1612431360*epsilon) - 11*f_3/(69120*epsilon**2) + pi**4/(414720*epsilon**2) + 12671/(16796160*epsilon**2) - f_3/(1728*epsilon**3) - 3529/(1399680*epsilon**3) + 937/(373248*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","12963":"73*f_3/(82944*epsilon) + 5*f_5/(41472*epsilon) - 23*pi**4/(4147200*epsilon) + 678211/(1612431360*epsilon) - 11*f_3/(69120*epsilon**2) + pi**4/(414720*epsilon**2) + 12671/(16796160*epsilon**2) - f_3/(1728*epsilon**3) - 3529/(1399680*epsilon**3) + 937/(373248*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","12964":"629*f_3**2/(4320*epsilon) - 7*pi**4*f_3/(21600*epsilon) + 1117*f_3/(25920*epsilon) + 331*f_5/(5184*epsilon) - 4*f_7/(15*epsilon) - 23*pi**6/(326592*epsilon) + 23*pi**4/(51840*epsilon) - 7*f_3**2/(360*epsilon**2) + 23*f_3/(432*epsilon**2) - 23*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","12965":"-5*f_3**2/(6*epsilon) + 5*f_3*f_5/(6*epsilon) + 7*f_7/(48*epsilon)","12966":"-77*f_3/(155520*epsilon) + f_5/(51840*epsilon) - pi**4/(345600*epsilon) + 37169/(161243136*epsilon) - f_3/(2880*epsilon**2) - 4313/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 1157/(1119744*epsilon**3) + 47/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","12967":"-5*f_3**2/(10368*epsilon) + 4897*f_3/(3732480*epsilon) - 131*f_5/(311040*epsilon) - 163*pi**4/(12441600*epsilon) + pi**6/(9797760*epsilon) + 515/(4478976*epsilon) - 163*f_3/(103680*epsilon**2) - f_5/(25920*epsilon**2) - 133/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 17/(31104*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","12968":"f_3**2/(1920*epsilon) - 3199*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) - 4577/(11197440*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 13/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12969":"5*f_3**2/(10368*epsilon) - 6991*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - 649/(2239488*epsilon) - pi**6/(9797760*epsilon) + 181*pi**4/(12441600*epsilon) + 181*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 137/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12970":"227*f_3/(414720*epsilon) + 7*f_5/(69120*epsilon) - 96041/(403107840*epsilon) - pi**4/(622080*epsilon) - f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 67607/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 3617/(2799360*epsilon**3) + 4507/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","12971":"-f_3**2/(17280*epsilon) + 473*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 6781/(11197440*epsilon) + pi**6/(1088640*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 247/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","12972":"-f_3**2/(1920*epsilon) + 3649*f_3/(3732480*epsilon) - 323*f_5/(103680*epsilon) - 13*pi**4/(829440*epsilon) + pi**6/(1632960*epsilon) + 52855/(13436928*epsilon) - 13*f_3/(6912*epsilon**2) + f_5/(2880*epsilon**2) + 12121/(11197440*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 1081/(466560*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 103/(77760*epsilon**4) - 1/(3240*epsilon**5)","12973":"47*f_3**2/(2880*epsilon) - 1423*f_3/(103680*epsilon) - 59*f_5/(8640*epsilon) - 13*pi**6/(272160*epsilon) - 43*pi**4/(103680*epsilon) + 248993/(2488320*epsilon) - 163*f_3/(3456*epsilon**2) + 71*f_5/(1440*epsilon**2) - 6811/(207360*epsilon**2) + 97*pi**4/(172800*epsilon**2) + 61*f_3/(720*epsilon**3) - 989/(17280*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","12974":"-f_3**2/(1728*epsilon) + 3067*f_3/(622080*epsilon) - 1229*f_5/(51840*epsilon) - 443*pi**4/(6220800*epsilon) - 7051/(1866240*epsilon) + 11*pi**6/(1632960*epsilon) - 443*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 13/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","12975":"-2*f_3/(9*epsilon) - 43*f_5/(9*epsilon) + 49*f_7/(80*epsilon) + 14*f_9/(3*epsilon) - 5/(72*epsilon) + 1/(30*epsilon**2)","12976":"f_3**2/(60*epsilon) - f_3*f_5/(36*epsilon) + 49*f_3/(270*epsilon) + 5*f_5/(4*epsilon) - 3647*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","12977":"361*f_3**2/(25920*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 4127*f_3/(155520*epsilon) - 955*f_5/(31104*epsilon) - 317*f_7/(17280*epsilon) - 187*pi**4/(1555200*epsilon) + 59*pi**6/(1959552*epsilon) - 11*f_3**2/(2160*epsilon**2) - 187*f_3/(12960*epsilon**2) + 59*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","12978":"-13*f_3**2/(864*epsilon) + 85*f_3/(5184*epsilon) + 11*pi**4*f_3/(43200*epsilon) - 247*f_5/(5184*epsilon) + 317*f_7/(5760*epsilon) - 19*pi**6/(326592*epsilon) + 41*pi**4/(259200*epsilon) + 11*f_3**2/(720*epsilon**2) + 41*f_3/(2160*epsilon**2) - 19*f_5/(432*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","12979":"-19*f_3/(62208*epsilon) - f_5/(7680*epsilon) - 453287/(537477120*epsilon) + 41*pi**4/(6220800*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 101923/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 599/(466560*epsilon**3) + 1087/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","12980":"-539*f_3/(622080*epsilon) + f_5/(51840*epsilon) - pi**4/(2073600*epsilon) + 511117/(806215680*epsilon) + f_3/(34560*epsilon**2) - 39431/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 12187/(11197440*epsilon**3) + 155/(93312*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","12981":"-f_3/(34560*epsilon) - 7*f_5/(23040*epsilon) - 7753/(268738560*epsilon) + pi**4/(4147200*epsilon) - 11*f_3/(23040*epsilon**2) - 11053/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 2953/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","12982":"-5*f_3**2/(10368*epsilon) + 7633*f_3/(3732480*epsilon) - 119*f_5/(311040*epsilon) - 13*pi**4/(829440*epsilon) - 611/(2239488*epsilon) + pi**6/(9797760*epsilon) - 101*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 4051/(3732480*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 143/(62208*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","12983":"-241*f_3/(207360*epsilon) - 23*f_5/(34560*epsilon) - 53*pi**4/(2073600*epsilon) - 15619/(17915904*epsilon) - f_3/(3840*epsilon**2) + 6023/(3732480*epsilon**2) + 13*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) - 53/(124416*epsilon**3) - 101/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","12984":"-47*f_3**2/(180*epsilon) - 8*f_3/(45*epsilon) + pi**4*f_3/(1800*epsilon) + 151*f_5/(216*epsilon) - 133*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","12985":"859*f_3/(622080*epsilon) + 23*f_5/(23040*epsilon) - 244789/(161243136*epsilon) - 7*pi**4/(1036800*epsilon) - 7*f_3/(8640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 154907/(268738560*epsilon**2) + 7*f_3/(17280*epsilon**3) - 18481/(11197440*epsilon**3) + 5609/(1866240*epsilon**4) - 17/(5184*epsilon**5) + 1/(648*epsilon**6)","12986":"-f_3**2/(540*epsilon) + 223*f_3/(103680*epsilon) - 89*f_5/(12960*epsilon) - pi**6/(326592*epsilon) - 89*pi**4/(3110400*epsilon) + 402829/(33592320*epsilon) - 77*f_3/(25920*epsilon**2) - f_5/(432*epsilon**2) - 18307/(8957952*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 10633/(1866240*epsilon**3) + 169/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","12987":"-5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) + 7*f_7/(24*epsilon)","12988":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","12989":"-461*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 62117/(1612431360*epsilon) + 97*pi**4/(37324800*epsilon) + 97*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) - 1477/(134369280*epsilon**2) - f_3/(5184*epsilon**3) + 157/(3732480*epsilon**3) - 449/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(1296*epsilon**6)","12990":"217*f_3**2/(2880*epsilon) - 3883*f_3/(103680*epsilon) + 25*f_5/(432*epsilon) - 49*f_7/(320*epsilon) - 19*pi**4/(103680*epsilon) + 1243/(311040*epsilon) + 29*pi**6/(544320*epsilon) - 19*f_3/(864*epsilon**2) + 61*f_5/(1440*epsilon**2) - 43/(3240*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","12991":"f_3**2/(2160*epsilon) - 17353*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 3245*f_5/(2592*epsilon) + 69*f_7/(160*epsilon) - 841/(5184*epsilon) - pi**6/(163296*epsilon) - 7*pi**4/(129600*epsilon) - f_3**2/(90*epsilon**2) + 95*f_3/(108*epsilon**2) - 125*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 77/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","12992":"-f_3**2/(5760*epsilon) - 3077*f_3/(1244160*epsilon) + 17*f_5/(34560*epsilon) - 11*pi**4/(2488320*epsilon) + 9959/(11197440*epsilon) + pi**6/(362880*epsilon) - 11*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(115200*epsilon**2) - 133/(3732480*epsilon**2) - f_3/(960*epsilon**3) - 47/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","12993":"47*f_3**2/(17280*epsilon) - 317*f_3/(103680*epsilon) + 37*f_5/(6480*epsilon) - 13*pi**6/(1632960*epsilon) - 97*pi**4/(6220800*epsilon) + 132503/(14929920*epsilon) - 19*f_3/(103680*epsilon**2) - 49*f_5/(8640*epsilon**2) - 7*pi**4/(115200*epsilon**2) + 4967/(414720*epsilon**2) - 11*f_3/(1080*epsilon**3) - 47/(34560*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 11/(1080*epsilon**4) + 1/(240*epsilon**5)","12994":"-f_3**2/(5760*epsilon) - 9401*f_3/(622080*epsilon) + f_5/(270*epsilon) - 179*pi**4/(3110400*epsilon) + pi**6/(90720*epsilon) + 21197/(1866240*epsilon) - 179*f_3/(25920*epsilon**2) + 23*f_5/(2880*epsilon**2) + 7/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","12995":"-263*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 1170091/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 150709/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 16213/(11197440*epsilon**3) + 4849/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","12996":"-59*f_3/(41472*epsilon) - 6743/(14929920*epsilon) + 17*pi**4/(2073600*epsilon) + f_3/(8640*epsilon**2) + 53/(58320*epsilon**2) - 689/(622080*epsilon**3) + 1/(1440*epsilon**4) - 1/(4320*epsilon**5)","12997":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","12998":"-4297*f_3/(1244160*epsilon) - 47*f_5/(69120*epsilon) + 101*pi**4/(6220800*epsilon) + 175409/(53747712*epsilon) + 127*f_3/(41472*epsilon**2) - 4381/(1658880*epsilon**2) - pi**4/(82944*epsilon**2) - f_3/(1728*epsilon**3) + 2029/(3732480*epsilon**3) + 109/(124416*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","12999":"-139*f_3**2/(6480*epsilon) - 2401*f_3/(51840*epsilon) + pi**4*f_3/(8100*epsilon) + 2171*f_5/(25920*epsilon) - 377*f_7/(34560*epsilon) - 19*pi**6/(979776*epsilon) - 29*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) - 29*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13000":"-71*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 617*f_3/(51840*epsilon) + 139*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - 11*pi**6/(489888*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 61*f_3/(12960*epsilon**2) - 11*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13001":"197*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 19*f_3/(6480*epsilon) - 149*f_5/(4320*epsilon) + 13*f_7/(960*epsilon) - 10733/(622080*epsilon) - 13*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 13*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 23/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","13002":"109*f_3**2/(1440*epsilon) - f_3*f_5/(40*epsilon) - 683*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 1247*f_5/(8640*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 1187/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13003":"7*f_3**2/(17280*epsilon) - 1463*f_3/(622080*epsilon) - 17*f_5/(5184*epsilon) + 7*pi**4/(1036800*epsilon) + pi**6/(233280*epsilon) + 15617/(1866240*epsilon) - 301*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 287/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13004":"113*f_3**2/(17280*epsilon) - 16559*f_3/(622080*epsilon) - 73*f_5/(5184*epsilon) + 49*f_7/(1920*epsilon) - 11*pi**6/(3265920*epsilon) + pi**4/(345600*epsilon) + 57071/(1866240*epsilon) - 349*f_3/(103680*epsilon**2) - 19*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13005":"169*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 71*f_3/(1920*epsilon) + 61*f_5/(1620*epsilon) - 2897*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13006":"13*f_3**2/(6480*epsilon) - 133*f_3/(5184*epsilon) - pi**4*f_3/(32400*epsilon) - 47*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13007":"-f_3/(360*epsilon) - 31187/(7464960*epsilon) + pi**4/(259200*epsilon) + f_3/(2160*epsilon**2) + 11473/(2488320*epsilon**2) - 617/(207360*epsilon**3) + 61/(51840*epsilon**4) - 1/(4320*epsilon**5)","13008":"-35*f_5/(36*epsilon) + 35*f_7/(36*epsilon)","13009":"-13*f_3**2/(16*epsilon) + 3*f_3*f_5/(4*epsilon) - 13*f_3/(24*epsilon) - 119*f_5/(48*epsilon) + 217*f_7/(64*epsilon)","13010":"37*f_3**2/(720*epsilon) - 659*f_3/(12960*epsilon) - pi**4*f_3/(3600*epsilon) - 7*f_5/(720*epsilon) + 4/(1215*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(60*epsilon**2) + 13*f_3/(432*epsilon**2) - pi**4/(21600*epsilon**2) - 23/(6480*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","13011":"-2*f_3**2/(3*epsilon) - 5*f_3*f_5/(6*epsilon) - 4*f_3/(9*epsilon) + 2*f_3_5/epsilon + 13*f_5/(18*epsilon) + 7*f_7/(36*epsilon) - 29*pi**8/(283500*epsilon)","13012":"-f_3**2/(72*epsilon) - 275*f_3/(432*epsilon) + 395*f_5/(432*epsilon) - 127/(864*epsilon) - pi**4/(864*epsilon) + 5*pi**6/(27216*epsilon) + 5*f_3/(18*epsilon**2) - 5*f_5/(18*epsilon**2) + 1/(36*epsilon**2)","13013":"17*f_3/(124416*epsilon) + f_5/(4320*epsilon) - 305303/(67184640*epsilon) - 23*pi**4/(2073600*epsilon) + f_3/(540*epsilon**2) - pi**4/(518400*epsilon**2) + 25241/(2985984*epsilon**2) - f_3/(4320*epsilon**3) - 16831/(2488320*epsilon**3) + 763/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","13014":"617*f_3/(207360*epsilon) + 19*f_5/(34560*epsilon) - 147889/(134369280*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 557/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 3217/(933120*epsilon**3) - 31/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","13015":"f_3**2/(4320*epsilon) + 893*f_3/(207360*epsilon) + 857*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 62669/(26873856*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 83501/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 827/(186624*epsilon**3) + 37/(62208*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","13016":"-61*f_3**2/(90*epsilon) + 21*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 89*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 1033*f_5/(432*epsilon) + 4739*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13017":"7*f_3**2/(120*epsilon) - 4301*f_3/(8640*epsilon) + 641*f_5/(720*epsilon) - 581*f_7/(1440*epsilon) - pi**6/(2268*epsilon) + 133*pi**4/(86400*epsilon) + 25127/(103680*epsilon) - f_3**2/(60*epsilon**2) + 53*f_3/(144*epsilon**2) - 41*f_5/(72*epsilon**2) - pi**4/(1440*epsilon**2) - 53/(8640*epsilon**2) + pi**6/(4536*epsilon**2) - f_3/(12*epsilon**3) + f_5/(6*epsilon**3) - 47/(720*epsilon**3) + 1/(60*epsilon**4)","13018":"-47*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) + 181*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) - 827*f_5/(1440*epsilon) + 2009*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 205/(5184*epsilon) + 119*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 119*f_3/(720*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(7200*epsilon**2) - 11/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","13019":"17*f_3**2/(320*epsilon) - 7387*f_3/(103680*epsilon) + 3*f_5/(16*epsilon) - 49*f_7/(320*epsilon) - 17*pi**6/(181440*epsilon) + 1243/(311040*epsilon) + 313*pi**4/(518400*epsilon) + 313*f_3/(4320*epsilon**2) - 11*f_5/(160*epsilon**2) - 43/(3240*epsilon**2) - pi**4/(8640*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13020":"-31*f_3**2/(90*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(1800*epsilon) + 41*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 325*f_5/(432*epsilon) + 6923*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13021":"3*f_3**2/(160*epsilon) + 91801*f_3/(311040*epsilon) - 3971*f_5/(8640*epsilon) - 1721*pi**4/(3110400*epsilon) - 67/(933120*epsilon) + 11*pi**6/(90720*epsilon) - 1721*f_3/(25920*epsilon**2) + 67*f_5/(720*epsilon**2) - 1549/(77760*epsilon**2) - 23*pi**4/(259200*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + 13/(1296*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","13022":"-35*f_3/(20736*epsilon) + 571*f_5/(17280*epsilon) - 257239/(7464960*epsilon) + 347*pi**4/(6220800*epsilon) + 257*f_3/(51840*epsilon**2) - 17*pi**4/(518400*epsilon**2) + 7679/(2488320*epsilon**2) + 13*f_3/(4320*epsilon**3) - 289/(20736*epsilon**3) - 1/(160*epsilon**4) + 19/(720*epsilon**5) - 1/(72*epsilon**6)","13023":"17*f_3/(124416*epsilon) + f_5/(4320*epsilon) - 305303/(67184640*epsilon) - 23*pi**4/(2073600*epsilon) + f_3/(540*epsilon**2) - pi**4/(518400*epsilon**2) + 25241/(2985984*epsilon**2) - f_3/(4320*epsilon**3) - 16831/(2488320*epsilon**3) + 763/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","13024":"13*f_3**2/(180*epsilon) + pi**4*f_3/(1800*epsilon) + f_3/(18*epsilon) + 13*f_5/(54*epsilon) - 581*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13025":"27*f_3**2/(40*epsilon) - 21*f_3*f_5/(40*epsilon) + 307*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 167*f_5/(48*epsilon) - 9653*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","13026":"f_3**2/(27*epsilon) - 727*f_3/(25920*epsilon) + 11*pi**4*f_3/(10800*epsilon) - 269*f_5/(1620*epsilon) + f_7/(720*epsilon) - 409*pi**4/(259200*epsilon) + 11*pi**6/(81648*epsilon) - 2*f_3**2/(9*epsilon**2) + 13*f_3/(1080*epsilon**2) + 8*f_5/(27*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13027":"49*f_3**2/(1080*epsilon) + pi**4*f_3/(5400*epsilon) + 7357*f_3/(5184*epsilon) - 16057*f_5/(12960*epsilon) - 2911*f_7/(5760*epsilon) - 5*pi**6/(163296*epsilon) - 49*pi**4/(259200*epsilon) + f_3**2/(36*epsilon**2) - 887*f_3/(1080*epsilon**2) + 199*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13028":"-f_3/(128*epsilon) + 31*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 1/(17280*epsilon) - 19*f_3/(4320*epsilon**2) - 29/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13029":"12217*f_3/(1866240*epsilon) + f_5/(1920*epsilon) - 23*pi**4/(2073600*epsilon) - 17/(103680*epsilon) - 181*f_3/(51840*epsilon**2) - 93169/(22394880*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) + 17221/(3732480*epsilon**3) - 281/(103680*epsilon**4) + 73/(77760*epsilon**5) - 1/(6480*epsilon**6)","13030":"-25*f_3**2/(2592*epsilon) - 1519*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 377*f_5/(8640*epsilon) + 23*f_7/(8640*epsilon) - 25*pi**6/(979776*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 61*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13031":"113*f_3**2/(17280*epsilon) - 16559*f_3/(622080*epsilon) - 73*f_5/(5184*epsilon) + 49*f_7/(1920*epsilon) - 11*pi**6/(3265920*epsilon) + pi**4/(345600*epsilon) + 57071/(1866240*epsilon) - 349*f_3/(103680*epsilon**2) - 19*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13032":"7*f_3**2/(17280*epsilon) - 1463*f_3/(622080*epsilon) - 17*f_5/(5184*epsilon) + 7*pi**4/(1036800*epsilon) + pi**6/(233280*epsilon) + 15617/(1866240*epsilon) - 301*f_3/(103680*epsilon**2) + 31*f_5/(8640*epsilon**2) - 287/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13033":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1249*f_3/(51840*epsilon) + 91*f_5/(25920*epsilon) - 67*f_7/(2880*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13034":"-7*f_7/(3*epsilon) + 7*f_9/(3*epsilon)","13035":"133*f_3**2/(2880*epsilon) - 691*f_3/(51840*epsilon) - 277*f_5/(8640*epsilon) - 107*pi**4/(1036800*epsilon) - pi**6/(136080*epsilon) - 733/(311040*epsilon) - 107*f_3/(8640*epsilon**2) - 11*f_5/(1440*epsilon**2) + 2981/(414720*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - 463/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 7/(576*epsilon**4) - 1/(240*epsilon**5)","13036":"21*f_7/(8*epsilon) - 85*f_9/(32*epsilon)","13037":"-35*f_3/(20736*epsilon) + 571*f_5/(17280*epsilon) - 257239/(7464960*epsilon) + 347*pi**4/(6220800*epsilon) + 257*f_3/(51840*epsilon**2) - 17*pi**4/(518400*epsilon**2) + 7679/(2488320*epsilon**2) + 13*f_3/(4320*epsilon**3) - 289/(20736*epsilon**3) - 1/(160*epsilon**4) + 19/(720*epsilon**5) - 1/(72*epsilon**6)","13038":"-49*f_3/(2592*epsilon) - 25*f_5/(1728*epsilon) + 7*pi**4/(3110400*epsilon) + 181063/(6718464*epsilon) + 59*f_3/(51840*epsilon**2) + 29791/(22394880*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(864*epsilon**3) + 3617/(933120*epsilon**3) - 215/(15552*epsilon**4) + 83/(6480*epsilon**5) - 1/(216*epsilon**6)","13039":"-7*f_3**2/(12960*epsilon) - 427*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 13*f_5/(1728*epsilon) + 19*f_7/(8640*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13040":"-2249*f_3/(207360*epsilon) + 79*f_5/(11520*epsilon) + 49*f_7/(3840*epsilon) - 72407/(33592320*epsilon) + 149*pi**4/(6220800*epsilon) + 19*f_3/(10368*epsilon**2) - 56039/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 877/(1866240*epsilon**3) - 299/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13041":"73*f_3/(41472*epsilon) + f_5/(576*epsilon) - 86071/(33592320*epsilon) + pi**4/(129600*epsilon) - 53*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 23989/(134369280*epsilon**2) - f_3/(2880*epsilon**3) - 2867/(3732480*epsilon**3) + 1877/(933120*epsilon**4) - 11/(8640*epsilon**5) + 1/(3240*epsilon**6)","13042":"617*f_3/(207360*epsilon) + 19*f_5/(34560*epsilon) - 147889/(134369280*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 557/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 3217/(933120*epsilon**3) - 31/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","13043":"-191*f_3/(207360*epsilon) - 469*f_5/(34560*epsilon) + 41*pi**4/(2073600*epsilon) + 2291413/(268738560*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(38400*epsilon**2) + 214031/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 6163/(1866240*epsilon**3) - 2089/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13044":"f_3**2/(4320*epsilon) - 503*f_3/(207360*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(414720*epsilon) + 931/(559872*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 23789/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 1487/(2488320*epsilon**3) + 53/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13045":"-5*f_3**2/(2592*epsilon) - 1021*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 13*f_5/(8640*epsilon) + 67*f_7/(2880*epsilon) - 181*pi**4/(1555200*epsilon) - 5227/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 25/(3456*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","13046":"17*f_3**2/(2592*epsilon) - 4199*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 4291*f_5/(25920*epsilon) - 23*f_7/(432*epsilon) - 67*pi**6/(979776*epsilon) + 541*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 541*f_3/(12960*epsilon**2) - 67*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13047":"-13*f_3**2/(8640*epsilon) - 119*f_3/(10368*epsilon) - 113*f_5/(12960*epsilon) + pi**6/(653184*epsilon) + 71*pi**4/(1036800*epsilon) + 34915/(2985984*epsilon) + 331*f_3/(17280*epsilon**2) + 13*f_5/(2160*epsilon**2) - 8627/(622080*epsilon**2) - pi**4/(11520*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 281/(25920*epsilon**3) + f_3/(360*epsilon**4) - 5/(864*epsilon**4) + 1/(720*epsilon**5)","13048":"9*f_3/(1280*epsilon) + 11*f_5/(2880*epsilon) - 29/(8640*epsilon) + 11*pi**4/(115200*epsilon) + f_3/(2880*epsilon**2) - pi**4/(7200*epsilon**2) + 61/(276480*epsilon**2) + f_3/(240*epsilon**3) - 7/(15360*epsilon**3) + 7/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","13049":"f_3**2/(432*epsilon) + 6089*f_3/(311040*epsilon) - 37*f_5/(1296*epsilon) - 349*pi**4/(3110400*epsilon) + 6797/(8957952*epsilon) + pi**6/(163296*epsilon) - 581*f_3/(51840*epsilon**2) + f_5/(216*epsilon**2) + 19*pi**4/(518400*epsilon**2) + 15317/(1244160*epsilon**2) + 19*f_3/(4320*epsilon**3) - 641/(207360*epsilon**3) - 35/(5184*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","13050":"83*f_3**2/(8640*epsilon) + 18347*f_3/(1866240*epsilon) + 883*f_5/(51840*epsilon) - 105527/(5598720*epsilon) - 1639*pi**4/(18662400*epsilon) - pi**6/(204120*epsilon) - 1639*f_3/(155520*epsilon**2) - 17*f_5/(4320*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 719/(93312*epsilon**2) + 59*f_3/(12960*epsilon**3) - 83/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13051":"-77*f_3**2/(2592*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 823*f_3/(31104*epsilon) - 127*f_5/(77760*epsilon) + 317*f_7/(8640*epsilon) - 5*pi**6/(139968*epsilon) + 17*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) + 17*f_3/(12960*epsilon**2) - 35*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13052":"-3*f_3/(1280*epsilon) + pi**4/(38400*epsilon) + 40159/(3732480*epsilon) - f_3/(480*epsilon**2) - 377/(34560*epsilon**2) + 643/(103680*epsilon**3) - 1/(432*epsilon**4) + 1/(2160*epsilon**5)","13053":"-11*f_3**2/(576*epsilon) + 22477*f_3/(103680*epsilon) - 179*f_5/(2160*epsilon) - 54739/(311040*epsilon) - pi**6/(38880*epsilon) + 17*pi**4/(129600*epsilon) + 437*f_3/(17280*epsilon**2) - 31*f_5/(1440*epsilon**2) - 989/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 109/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","13054":"-f_3**2/(540*epsilon) + 2777*f_3/(1866240*epsilon) + 37*f_5/(5760*epsilon) - 19*pi**6/(3265920*epsilon) + 19*pi**4/(1244160*epsilon) + 64145/(8957952*epsilon) + 233*f_3/(31104*epsilon**2) - f_5/(240*epsilon**2) - 37/(17280*epsilon**2) - 31*pi**4/(1555200*epsilon**2) - 67*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 4619/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 23/(1620*epsilon**4) + 1/(270*epsilon**5)","13055":"97*f_3**2/(12960*epsilon) - 1217*f_3/(17280*epsilon) - pi**4*f_3/(64800*epsilon) + 133*f_5/(960*epsilon) - 253*f_7/(5760*epsilon) - 61*pi**6/(979776*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 481*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13056":"29*f_3**2/(60*epsilon) - 181*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) + 5*f_5/(72*epsilon) + 91*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13057":"43*f_3**2/(180*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 49*f_5/(216*epsilon) + 7*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13058":"f_3**2/(960*epsilon) + f_3/(12960*epsilon) - f_5/(1080*epsilon) - 46289/(11197440*epsilon) - pi**6/(1451520*epsilon) + 67*pi**4/(7464960*epsilon) + 17*f_3/(124416*epsilon**2) - f_5/(2160*epsilon**2) - 83/(138240*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 19*f_3/(2160*epsilon**3) - 7*pi**4/(259200*epsilon**3) + 2209/(124416*epsilon**3) + 13*f_3/(2160*epsilon**4) - 139/(8640*epsilon**4) + 19/(4320*epsilon**5)","13059":"f_3**2/(4320*epsilon) - 503*f_3/(207360*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(414720*epsilon) + 931/(559872*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 23789/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 1487/(2488320*epsilon**3) + 53/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13060":"5*f_3**2/(1728*epsilon) - 295*f_3/(124416*epsilon) + 13*f_5/(10368*epsilon) - 49*pi**4/(6220800*epsilon) - 737/(995328*epsilon) - pi**6/(1632960*epsilon) - 49*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 245/(62208*epsilon**2) - f_3/(288*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","13061":"7*f_3**2/(720*epsilon) - 131*f_3/(3888*epsilon) + 257*f_5/(4320*epsilon) - 28873/(466560*epsilon) + 43*pi**4/(622080*epsilon) + 31*pi**6/(1088640*epsilon) - 211*f_3/(10368*epsilon**2) + f_5/(45*epsilon**2) - 4951/(155520*epsilon**2) + 49*pi**4/(518400*epsilon**2) - 11*f_3/(270*epsilon**3) - 7*pi**4/(21600*epsilon**3) + 55/(648*epsilon**3) + 13*f_3/(180*epsilon**4) - 13/(540*epsilon**4)","13062":"41*f_3**2/(2592*epsilon) - 743*f_3/(13824*epsilon) - f_5/(576*epsilon) + pi**4/(15360*epsilon) + 3629/(82944*epsilon) - f_3**2/(216*epsilon**2) + 127*f_3/(5184*epsilon**2) - 355/(13824*epsilon**2) - f_3/(216*epsilon**3) + 43/(5184*epsilon**3) - 1/(864*epsilon**4)","13063":"-19*f_3**2/(8640*epsilon) + 83*f_3/(622080*epsilon) - 37*f_5/(10368*epsilon) - 71*pi**4/(6220800*epsilon) + 8371/(1866240*epsilon) + pi**6/(102060*epsilon) - 71*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) - 367/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13064":"-5*f_3**2/(1152*epsilon) - 1447*f_3/(622080*epsilon) + 19*f_5/(1152*epsilon) - pi**6/(155520*epsilon) - 763/(552960*epsilon) + 37*pi**4/(1555200*epsilon) + 91*f_3/(12960*epsilon**2) - 13*f_5/(2880*epsilon**2) - pi**4/(34560*epsilon**2) + 95/(41472*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 11/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","13065":"121*f_3/(23040*epsilon) + f_5/(540*epsilon) - 188959/(44789760*epsilon) - 47*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) + 259/(93312*epsilon**2) - 809/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","13066":"9*f_3**2/(320*epsilon) - 541*f_3/(4320*epsilon) - pi**4*f_3/(4800*epsilon) + 1487*f_5/(17280*epsilon) - 13*f_7/(960*epsilon) - 43*pi**4/(43200*epsilon) + 37*pi**6/(217728*epsilon) - f_3**2/(40*epsilon**2) - 11*f_3/(180*epsilon**2) + 23*f_5/(144*epsilon**2) - pi**6/(9072*epsilon**2) + pi**4/(1800*epsilon**2) + f_3/(15*epsilon**3) - f_5/(12*epsilon**3)","13067":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","13068":"-11*f_3/(9720*epsilon) - f_5/(3840*epsilon) + 41*pi**4/(2073600*epsilon) + 596423/(134369280*epsilon) - f_3/(2160*epsilon**2) - 47957/(14929920*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 2717/(1866240*epsilon**3) + 1253/(311040*epsilon**4) - 13/(4320*epsilon**5) + 1/(1080*epsilon**6)","13069":"37*f_3**2/(5760*epsilon) - 4927*f_3/(124416*epsilon) + 67*f_5/(3456*epsilon) - 11*pi**4/(207360*epsilon) + pi**6/(136080*epsilon) + 57071/(1866240*epsilon) - 209*f_3/(20736*epsilon**2) + 17*f_5/(2880*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13070":"19*f_3**2/(60*epsilon) - 121*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) + 5*f_5/(24*epsilon) + 21*f_7/(80*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13071":"-49*f_3**2/(180*epsilon) + 71*f_3*f_5/(90*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(10*epsilon) - 13*f_5/(36*epsilon) + 1001*f_7/(4320*epsilon) - pi**6/(2268*epsilon) + 8767*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","13072":"-827*f_3/(207360*epsilon) - 7*f_5/(11520*epsilon) - 777497/(89579520*epsilon) - 11*pi**4/(2073600*epsilon) - 67*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 3979/(1866240*epsilon**2) + 7*f_3/(1440*epsilon**3) + 163/(20736*epsilon**3) - 1343/(103680*epsilon**4) + 1/(120*epsilon**5) - 1/(432*epsilon**6)","13073":"-19*f_3**2/(2880*epsilon) - 9953*f_3/(1866240*epsilon) - 371*f_5/(51840*epsilon) - 11501/(11197440*epsilon) + pi**6/(544320*epsilon) + 1141*pi**4/(18662400*epsilon) + 1141*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 1853/(373248*epsilon**2) - 53*pi**4/(1555200*epsilon**2) - 53*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 643/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 79/(12960*epsilon**4) + 1/(540*epsilon**5)","13074":"-f_3**2/(960*epsilon) - 13517*f_3/(207360*epsilon) + 25*f_5/(1152*epsilon) - 551*pi**4/(2073600*epsilon) + pi**6/(60480*epsilon) + 80261/(995328*epsilon) + 1079*f_3/(17280*epsilon**2) - 7*f_5/(480*epsilon**2) - 23449/(414720*epsilon**2) + 29*pi**4/(172800*epsilon**2) + 29*f_3/(1440*epsilon**3) - pi**4/(14400*epsilon**3) - 37/(34560*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(240*epsilon**5)","13075":"2*f_3**3/(9*epsilon) - f_3**2/epsilon + f_5/(18*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","13076":"f_3**2/(72*epsilon) + 361*f_3/(864*epsilon) - 155*f_5/(432*epsilon) - 5*pi**6/(27216*epsilon) + 7*pi**4/(8640*epsilon) - 7*f_3/(36*epsilon**2) + 5*f_5/(18*epsilon**2)","13077":"4393*f_3/(207360*epsilon) - 743*f_5/(34560*epsilon) - 11*pi**4/(414720*epsilon) + 70441/(89579520*epsilon) - 191*f_3/(11520*epsilon**2) + f_5/(72*epsilon**2) + 2459/(3732480*epsilon**2) + 17*pi**4/(345600*epsilon**2) + f_3/(1440*epsilon**3) - 413/(124416*epsilon**3) + 43/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","13078":"317*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 119*f_3/(10368*epsilon) - 2611*f_5/(25920*epsilon) + 13*f_7/(960*epsilon) - pi**4/(62208*epsilon) + 1753/(622080*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) + 25*f_3/(2592*epsilon**2) + 49*f_5/(1296*epsilon**2) - 803/(51840*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 7/(480*epsilon**3) - 1/(360*epsilon**4)","13079":"-f_3**2/(432*epsilon) + 1811*f_3/(207360*epsilon) - 91*f_5/(51840*epsilon) - pi**6/(163296*epsilon) - 5803/(2799360*epsilon) + 13*pi**4/(691200*epsilon) + 37*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 27029/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 931/(497664*epsilon**3) + 409/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13080":"f_3**2/(240*epsilon) - 37*f_3/(4320*epsilon) + 233*f_5/(34560*epsilon) - 19*pi**4/(1036800*epsilon) - 2215/(8957952*epsilon) + f_3/(1152*epsilon**2) - 7601/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 1489/(622080*epsilon**3) + 23/(20736*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","13081":"5*f_3**2/(864*epsilon) + 29*f_3/(17280*epsilon) + 47*f_5/(6480*epsilon) - 32057/(1866240*epsilon) - pi**6/(326592*epsilon) + 17*pi**4/(518400*epsilon) + 133*f_3/(25920*epsilon**2) - 7*f_5/(1080*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 1789/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 7/(1920*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","13082":"19*f_3/(5760*epsilon) + 41*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) - 25/(10368*epsilon) - 19*f_3/(4320*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13083":"23*f_3/(1728*epsilon) + f_5/(216*epsilon) - 95053/(4478976*epsilon) - pi**4/(43200*epsilon) - 7*f_3/(720*epsilon**2) + 9821/(933120*epsilon**2) - 299/(311040*epsilon**3) - 1/(810*epsilon**4) + 1/(2160*epsilon**5)","13084":"-7*f_3/(6912*epsilon) - 17*f_5/(2880*epsilon) + 31*pi**4/(1036800*epsilon) + 5579/(829440*epsilon) + 31*f_3/(8640*epsilon**2) - 67/(13824*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 1/(432*epsilon**3) - 1/(1440*epsilon**4)","13085":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","13086":"2*f_3**3/(3*epsilon) - 13*f_3**2/(6*epsilon) - f_3*f_5/(4*epsilon) - 8*f_3/(9*epsilon) + 43*f_5/(36*epsilon) - 70*f_7/(9*epsilon) + 1063*f_9/(108*epsilon)","13087":"-35*f_5/(18*epsilon) + 35*f_7/(18*epsilon)","13088":"-223*f_3/(288*epsilon) - 5*f_5/(8*epsilon) + 49*f_7/(32*epsilon) - pi**4/(2880*epsilon) + 127/(864*epsilon) + f_3/(12*epsilon**2) - 1/(36*epsilon**2)","13089":"-f_3**2/(6*epsilon) - 4*f_3/(9*epsilon) - 5*f_5/(6*epsilon) + 49*f_7/(32*epsilon)","13090":"19*f_3**2/(60*epsilon) - 121*f_3/(180*epsilon) - pi**4*f_3/(600*epsilon) + f_5/(8*epsilon) + 7*f_7/(20*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13091":"-113*f_3**2/(2880*epsilon) + 19669*f_3/(103680*epsilon) + 311*f_5/(2160*epsilon) - 49*f_7/(320*epsilon) - 15893/(62208*epsilon) + 7*pi**4/(259200*epsilon) + 11*pi**6/(544320*epsilon) + 221*f_3/(17280*epsilon**2) + 19*f_5/(1440*epsilon**2) - 1931/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 151/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","13092":"-f_3**2/(90*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 89*f_5/(108*epsilon) - 343*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13093":"-3929*f_3/(155520*epsilon) - 331*f_5/(34560*epsilon) + 311*pi**4/(3110400*epsilon) + 2551037/(89579520*epsilon) + 443*f_3/(103680*epsilon**2) - 23153/(746496*epsilon**2) - 31*pi**4/(1036800*epsilon**2) + 7*f_3/(4320*epsilon**3) + 433/(23040*epsilon**3) - 859/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","13094":"2509*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 53*pi**4/(1555200*epsilon) + 13217/(1866240*epsilon) - 53*f_3/(12960*epsilon**2) - 209/(31104*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) + 41/(12960*epsilon**3) - 1/(1080*epsilon**4)","13095":"1747*f_3/(62208*epsilon) - 79*f_5/(34560*epsilon) - 1939963/(89579520*epsilon) - 49*pi**4/(777600*epsilon) - 649*f_3/(103680*epsilon**2) - 9241/(3732480*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 13*f_3/(4320*epsilon**3) + 731/(69120*epsilon**3) - 143/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","13096":"-f_3**2/(18*epsilon) - 211*f_3/(20736*epsilon) + f_5/(2160*epsilon) + 49*f_7/(320*epsilon) - 47*pi**6/(544320*epsilon) - 14899/(311040*epsilon) + 71*pi**4/(207360*epsilon) + 71*f_3/(1728*epsilon**2) - 11*f_5/(180*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 143/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) + 29/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","13097":"7*f_3**2/(480*epsilon) - 1531*f_3/(103680*epsilon) - f_5/(192*epsilon) - 4541/(311040*epsilon) - pi**4/(41472*epsilon) + pi**6/(45360*epsilon) - 5*f_3/(1728*epsilon**2) + f_5/(80*epsilon**2) - 143/(25920*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(7200*epsilon**3) + 79/(2160*epsilon**3) - f_3/(60*epsilon**4) + 1/(45*epsilon**4) - 1/(30*epsilon**5)","13098":"f_3**2/(144*epsilon) + 2113*f_3/(103680*epsilon) + f_5/(2160*epsilon) - 17*pi**6/(544320*epsilon) - 77*pi**4/(1036800*epsilon) + 5981/(311040*epsilon) - 77*f_3/(8640*epsilon**2) - 7*f_5/(360*epsilon**2) - 11*pi**4/(86400*epsilon**2) + 287/(25920*epsilon**2) - 11*f_3/(720*epsilon**3) - 7/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","13099":"479*f_3/(8640*epsilon) + f_5/(80*epsilon) - 5981/(103680*epsilon) + pi**4/(17280*epsilon) + f_3/(144*epsilon**2) - 287/(8640*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 7/(720*epsilon**3) + 1/(60*epsilon**4)","13100":"-11*f_3**2/(18*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 71*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 517*f_5/(432*epsilon) + 10381*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13101":"43*f_3**2/(120*epsilon) - 34*f_3/(45*epsilon) - pi**4*f_3/(600*epsilon) - 29*f_5/(36*epsilon) + 217*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13102":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","13103":"-43*f_3**2/(480*epsilon) + 33553*f_3/(311040*epsilon) - 161*f_5/(8640*epsilon) - 10399/(933120*epsilon) - 353*pi**4/(3110400*epsilon) + pi**6/(90720*epsilon) - 353*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 431/(77760*epsilon**2) - 23*f_3/(2160*epsilon**3) - 7/(6480*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","13104":"-f_3/(720*epsilon) - 23*f_5/(2160*epsilon) + pi**4/(518400*epsilon) + 7201/(829440*epsilon) + f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 107/(20736*epsilon**2) - f_3/(360*epsilon**3) + 67/(17280*epsilon**3) - 1/(360*epsilon**4)","13105":"5*f_3**2/(3456*epsilon) + 21197*f_3/(622080*epsilon) - 307*f_5/(25920*epsilon) - 49*f_7/(1920*epsilon) - pi**4/(9600*epsilon) - 8507/(1866240*epsilon) + 13*pi**6/(1632960*epsilon) - f_3/(80*epsilon**2) + 49*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 41/(6480*epsilon**2) + f_3/(270*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13106":"37*f_3**2/(4320*epsilon) - pi**4*f_3/(43200*epsilon) + 2909*f_3/(25920*epsilon) - 281*f_5/(1296*epsilon) - 31*f_7/(8640*epsilon) - 29*pi**4/(86400*epsilon) + 9101/(622080*epsilon) + 11*pi**6/(108864*epsilon) - f_3**2/(720*epsilon**2) - 29*f_3/(720*epsilon**2) + 11*f_5/(144*epsilon**2) - pi**6/(54432*epsilon**2) - 7/(432*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 31/(4320*epsilon**3) - 1/(720*epsilon**4)","13107":"-29*f_3**2/(12960*epsilon) - 13*f_3/(3456*epsilon) + pi**4*f_3/(8100*epsilon) + 23*f_5/(2160*epsilon) + 239*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 121*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13108":"19*f_3**2/(2160*epsilon) - 123329*f_3/(1866240*epsilon) + 331*f_5/(4320*epsilon) - 71*pi**6/(3265920*epsilon) - 403/(5598720*epsilon) + 119*pi**4/(1244160*epsilon) + 119*f_3/(10368*epsilon**2) - f_5/(60*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13109":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","13110":"13*f_3**2/(2592*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 1103*f_3/(25920*epsilon) - 421*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) - 293*pi**4/(777600*epsilon) + 13*pi**6/(139968*epsilon) - 11*f_3**2/(1080*epsilon**2) - 293*f_3/(6480*epsilon**2) + 91*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13111":"19*f_3**2/(2880*epsilon) + 50171*f_3/(1866240*epsilon) + 413*f_5/(51840*epsilon) - 443*pi**4/(3732480*epsilon) - 13133/(5598720*epsilon) - pi**6/(544320*epsilon) - 443*f_3/(31104*epsilon**2) - 7*f_5/(4320*epsilon**2) + 1057/(466560*epsilon**2) + 59*pi**4/(1555200*epsilon**2) + 59*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 29/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13112":"-77*f_3**2/(2880*epsilon) + 271*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) - 379/(116640*epsilon) + pi**6/(181440*epsilon) + 383*pi**4/(3110400*epsilon) + 383*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 119/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 1/(1620*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13113":"f_3**2/(17280*epsilon) + 3001*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 31*pi**4/(2488320*epsilon) - pi**6/(1088640*epsilon) + 1271/(4478976*epsilon) - 31*f_3/(20736*epsilon**2) - 7*f_5/(8640*epsilon**2) + 53/(311040*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 121/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(6480*epsilon**4) - 1/(1080*epsilon**5)","13114":"13*f_3**2/(17280*epsilon) + 1673*f_3/(207360*epsilon) + 7*f_5/(1920*epsilon) - 13*pi**4/(311040*epsilon) - pi**6/(1088640*epsilon) + 4033/(14929920*epsilon) - 13*f_3/(2592*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(57600*epsilon**2) + 2443/(933120*epsilon**2) + f_3/(480*epsilon**3) - 1229/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(6480*epsilon**4) - 1/(1080*epsilon**5)","13115":"13*f_3**2/(2880*epsilon) - 5717*f_3/(622080*epsilon) + 241*f_5/(17280*epsilon) - 19993/(3732480*epsilon) - pi**6/(272160*epsilon) - 79*pi**4/(6220800*epsilon) + 191*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(19200*epsilon**2) + 931/(311040*epsilon**2) - f_3/(160*epsilon**3) + pi**4/(43200*epsilon**3) + 317/(103680*epsilon**3) + f_3/(360*epsilon**4) - 1/(240*epsilon**4) + 1/(720*epsilon**5)","13116":"-7*f_3**2/(2880*epsilon) + 3499*f_3/(622080*epsilon) + 7*f_5/(1920*epsilon) - pi**6/(272160*epsilon) + 41*pi**4/(6220800*epsilon) + 44239/(11197440*epsilon) + 41*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 10259/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 31/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 11/(2592*epsilon**4) + 1/(540*epsilon**5)","13117":"5*f_3**2/(1728*epsilon) - 97*f_3/(124416*epsilon) + 59*f_5/(51840*epsilon) - 79*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 44239/(11197440*epsilon) - 79*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 10259/(1866240*epsilon**2) - 7*f_3/(1440*epsilon**3) + 31/(77760*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 11/(2592*epsilon**4) + 1/(540*epsilon**5)","13118":"5*f_3**2/(1728*epsilon) + 701*f_3/(124416*epsilon) - 107*f_5/(10368*epsilon) - 79*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 6715/(2985984*epsilon) - 79*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 2513/(414720*epsilon**2) - f_3/(288*epsilon**3) - 97/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(144*epsilon**4) + 1/(240*epsilon**5)","13119":"f_3/(384*epsilon) - pi**4/(34560*epsilon) + 1967/(1492992*epsilon) - 2287/(2488320*epsilon**2) + 299/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13120":"-503*f_3/(17280*epsilon) - 7*f_5/(2880*epsilon) + 29*pi**4/(518400*epsilon) + 71801/(2488320*epsilon) + 29*f_3/(4320*epsilon**2) - 197/(13824*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 67/(17280*epsilon**3) - 1/(1440*epsilon**4)","13121":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 43*f_3/(540*epsilon) - 11*f_5/(216*epsilon) + 49*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","13122":"f_3/(384*epsilon) - pi**4/(34560*epsilon) + 1967/(1492992*epsilon) - 2287/(2488320*epsilon**2) + 299/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13123":"-f_3/(17280*epsilon) - pi**4/(57600*epsilon) + 6577/(7464960*epsilon) + f_3/(720*epsilon**2) - 2791/(2488320*epsilon**2) + 227/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13124":"-89*f_3**2/(19440*epsilon) - 341*f_3/(15552*epsilon) + pi**4*f_3/(77760*epsilon) + 313*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - pi**6/(91854*epsilon) + 139*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 139*f_3/(19440*epsilon**2) - 2*f_5/(243*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","13125":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 3991/(89579520*epsilon) - 43*f_3/(103680*epsilon**2) + 2179/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 493/(7464960*epsilon**3) + 37/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","13126":"7*f_3**2/(34560*epsilon) - 6943*f_3/(7464960*epsilon) - 5*f_5/(13824*epsilon) + 67*pi**4/(74649600*epsilon) + pi**6/(3265920*epsilon) + 34729/(44789760*epsilon) - 257*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) - 299/(497664*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) - 11/(124416*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1920*epsilon**4) - 1/(4320*epsilon**5)","13127":"-167*f_3/(829440*epsilon) + f_5/(23040*epsilon) - pi**4/(2985984*epsilon) + 33793/(537477120*epsilon) + 143*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 623/(67184640*epsilon**2) - f_3/(10368*epsilon**3) + 53/(1244160*epsilon**3) - 101/(466560*epsilon**4) + 5/(15552*epsilon**5) - 1/(6480*epsilon**6)","13128":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","13129":"-f_3**2/(6*epsilon) - f_3/(3*epsilon) + 5*f_5/(9*epsilon)","13130":"3*f_3**2/(2*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(3*epsilon) - 3*f_5/(2*epsilon) - 49*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","13131":"-269*f_3**2/(2880*epsilon) + 17767*f_3/(155520*epsilon) - 133*f_5/(8640*epsilon) - 2269/(116640*epsilon) - 49*pi**4/(3110400*epsilon) + pi**6/(181440*epsilon) - 49*f_3/(25920*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) + 313/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 1/(1620*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13132":"19*f_3/(6912*epsilon) + 7*f_5/(17280*epsilon) - 76439/(134369280*epsilon) - 7*pi**4/(1555200*epsilon) - 7*f_3/(12960*epsilon**2) + 203/(8957952*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2867/(3732480*epsilon**3) - 373/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","13133":"67*f_3/(17280*epsilon) + f_5/(216*epsilon) - 7*pi**4/(172800*epsilon) - 18029/(7464960*epsilon) - f_3/(720*epsilon**2) + 4913/(2488320*epsilon**2) + 11/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13134":"-791*f_3/(622080*epsilon) - f_5/(720*epsilon) + 113*pi**4/(6220800*epsilon) + 486931/(201553920*epsilon) - 5*f_3/(10368*epsilon**2) - pi**4/(172800*epsilon**2) - 1549/(3359232*epsilon**2) + f_3/(2160*epsilon**3) - 42479/(22394880*epsilon**3) + 869/(373248*epsilon**4) - 257/(155520*epsilon**5) + 7/(12960*epsilon**6)","13135":"-295*f_3/(41472*epsilon) + 7*f_5/(17280*epsilon) + 19*pi**4/(3110400*epsilon) + 81241/(14929920*epsilon) + 83*f_3/(12960*epsilon**2) - 529067/(134369280*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) - 7319/(22394880*epsilon**3) + 1379/(622080*epsilon**4) - 233/(155520*epsilon**5) + 1/(2592*epsilon**6)","13136":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 2741/(5598720*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(4320*epsilon**2) - 12629/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 623/(2488320*epsilon**3) + 121/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13137":"329*f_3/(207360*epsilon) + 11*f_5/(17280*epsilon) - 2741/(5598720*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(4320*epsilon**2) - 12629/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 623/(2488320*epsilon**3) + 121/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13138":"f_3**2/(8640*epsilon) + 613*f_3/(103680*epsilon) + 341*f_5/(51840*epsilon) - 487163/(134369280*epsilon) - pi**6/(653184*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(518400*epsilon**2) + 45079/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 7187/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","13139":"-31*f_3/(5760*epsilon) - 188209/(44789760*epsilon) + 11*pi**4/(345600*epsilon) + 11*f_3/(2880*epsilon**2) - 3793/(933120*epsilon**2) + 959/(311040*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","13140":"43*f_3**2/(180*epsilon) - 31*f_3/(90*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_5/(108*epsilon) + 7*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13141":"f_3**2/(2*epsilon) - 35*f_7/(48*epsilon)","13142":"-f_3**2/(30*epsilon) - 103*f_3/(360*epsilon) - pi**4*f_3/(1200*epsilon) - 169*f_5/(144*epsilon) + 105*f_7/(64*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","13143":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","13144":"47*f_3/(8640*epsilon) + 169*f_5/(17280*epsilon) - 226729/(22394880*epsilon) - pi**4/(16200*epsilon) - 257*f_3/(17280*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 158689/(14929920*epsilon**2) + f_3/(240*epsilon**3) - 15863/(2488320*epsilon**3) + 11/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13145":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","13146":"-11*f_3/(1024*epsilon) - 19*f_5/(8640*epsilon) - pi**4/(1555200*epsilon) + 6596239/(1612431360*epsilon) + 949*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 197821/(134369280*epsilon**2) - 19*f_3/(8640*epsilon**3) - 51749/(11197440*epsilon**3) + 2767/(933120*epsilon**4) - 77/(77760*epsilon**5) + 1/(6480*epsilon**6)","13147":"-47*f_3/(10368*epsilon) - 19*f_5/(3456*epsilon) - 339641/(134369280*epsilon) + 13*pi**4/(1036800*epsilon) + f_3/(384*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7345/(559872*epsilon**2) - f_3/(540*epsilon**3) - 3593/(311040*epsilon**3) + 901/(155520*epsilon**4) - 1/(540*epsilon**5) + 1/(3240*epsilon**6)","13148":"13*f_3**2/(2880*epsilon) + 13463*f_3/(622080*epsilon) - 121*f_5/(3456*epsilon) - 15737/(1866240*epsilon) - 127*pi**4/(6220800*epsilon) + pi**6/(68040*epsilon) - 1813*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) + 907/(155520*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 53*f_3/(4320*epsilon**3) - 7/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13149":"-41*f_3**2/(5760*epsilon) - 48377*f_3/(3732480*epsilon) + 443*f_5/(20736*epsilon) - pi**6/(272160*epsilon) + 601/(349920*epsilon) + 2749*pi**4/(37324800*epsilon) + 1453*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 35191/(3732480*epsilon**2) - 13*pi**4/(622080*epsilon**2) - 13*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 2123/(311040*epsilon**3) + f_3/(2160*epsilon**4) - 67/(25920*epsilon**4) + 1/(2160*epsilon**5)","13150":"-11*f_3**2/(480*epsilon) + 10153*f_3/(311040*epsilon) - 161*f_5/(8640*epsilon) - 6169/(933120*epsilon) + 7*pi**4/(3110400*epsilon) + pi**6/(90720*epsilon) + 7*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 17/(77760*epsilon**2) - 23*f_3/(2160*epsilon**3) + 11/(6480*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","13151":"-43*f_3**2/(480*epsilon) + 6869*f_3/(62208*epsilon) - 161*f_5/(8640*epsilon) - 3653/(186624*epsilon) - 17*pi**4/(124416*epsilon) + pi**6/(90720*epsilon) - 85*f_3/(5184*epsilon**2) + 7*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 449/(77760*epsilon**2) - 23*f_3/(2160*epsilon**3) + 11/(6480*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","13152":"-73*f_3**2/(1080*epsilon) - 4063*f_3/(12960*epsilon) + pi**4*f_3/(4320*epsilon) + 587*f_5/(2592*epsilon) + 47*f_7/(144*epsilon) - 5*pi**6/(20412*epsilon) + 143*pi**4/(129600*epsilon) + f_3**2/(72*epsilon**2) + 143*f_3/(1080*epsilon**2) - 5*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","13153":"7*f_3**2/(160*epsilon) + 12341*f_3/(103680*epsilon) - 25*f_5/(576*epsilon) - 49*f_7/(320*epsilon) - 2023/(62208*epsilon) - pi**6/(30240*epsilon) + 91*pi**4/(207360*epsilon) - 731*f_3/(8640*epsilon**2) + 9*f_5/(80*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 379/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","13154":"71*f_3**2/(360*epsilon) - 13*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 25*f_5/(54*epsilon) - 203*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13155":"389*f_3**2/(2160*epsilon) + pi**4*f_3/(1350*epsilon) + 3791*f_3/(25920*epsilon) + 169*f_5/(6480*epsilon) - 641*f_7/(1152*epsilon) - 319*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) - 5*f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13156":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","13157":"-13*f_3*f_5/(4*epsilon) + 6*f_3_5/epsilon - 7*f_7/(12*epsilon) - 29*pi**8/(94500*epsilon)","13158":"-2*f_3**3/(9*epsilon) - f_3**2/(2*epsilon) + f_3*f_5/epsilon + 889*f_7/(288*epsilon) - 1063*f_9/(324*epsilon)","13159":"-5*f_3**2/(6*epsilon) + 5*f_3*f_5/(6*epsilon) + 7*f_7/(48*epsilon)","13160":"-3*f_3**2/(2*epsilon) + 203*f_7/(96*epsilon)","13161":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + f_3/(108*epsilon) - 451*f_5/(6480*epsilon) + 281*f_7/(5760*epsilon) - 313*pi**4/(1555200*epsilon) - 6269/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 313*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 41/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","13162":"-229*f_3/(103680*epsilon) - f_5/(2160*epsilon) - 569/(16796160*epsilon) + pi**4/(62208*epsilon) + 5*f_3/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 25787/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11777/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13163":"11*f_3/(25920*epsilon) + 7*f_5/(2880*epsilon) - pi**4/(57600*epsilon) - 89/(622080*epsilon) - f_3/(480*epsilon**2) - 1/(1296*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","13164":"-1193*f_3**2/(4320*epsilon) - 16417*f_3/(25920*epsilon) - pi**4*f_3/(4320*epsilon) + 5333*f_5/(5184*epsilon) + 257*f_7/(2880*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(51840*epsilon) + 7*f_3**2/(90*epsilon**2) + 95*f_3/(216*epsilon**2) - 143*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","13165":"-67*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 28439*f_3/(25920*epsilon) - 7031*f_5/(6480*epsilon) - 101*f_7/(640*epsilon) - 79*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) + f_3**2/(36*epsilon**2) - 767*f_3/(1080*epsilon**2) + 175*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13166":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","13167":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","13168":"-185*f_3/(20736*epsilon) - 7*f_5/(2880*epsilon) + 1957/(829440*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) - 7/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 11/(1920*epsilon**3) - 1/(360*epsilon**4)","13169":"-11*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 59*f_3/(576*epsilon) - 25*f_5/(72*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","13170":"3557*f_3/(207360*epsilon) - 113*f_5/(3456*epsilon) + pi**4/(27648*epsilon) + 484567/(44789760*epsilon) + 11*f_3/(3456*epsilon**2) - 76931/(14929920*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 3217/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13171":"-229*f_3/(103680*epsilon) - f_5/(2160*epsilon) - 569/(16796160*epsilon) + pi**4/(62208*epsilon) + 5*f_3/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 25787/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11777/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13172":"-73*f_3/(25920*epsilon) + f_5/(8640*epsilon) - pi**4/(57600*epsilon) + 1063/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(86400*epsilon**2) + 13/(6480*epsilon**2) + f_3/(720*epsilon**3) + 1/(1440*epsilon**3) - 1/(720*epsilon**4)","13173":"-31*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 773*f_3/(11520*epsilon) - f_5/(180*epsilon) - 29*pi**4/(69120*epsilon) - 607/(829440*epsilon) + f_3**2/(60*epsilon**2) - 29*f_3/(576*epsilon**2) + pi**4/(7200*epsilon**2) + 11/(640*epsilon**2) + f_3/(60*epsilon**3) - 25/(1152*epsilon**3) + 1/(120*epsilon**4)","13174":"7*f_3**2/(720*epsilon) - 2021*f_3/(34560*epsilon) - pi**4*f_3/(3600*epsilon) + 187*f_5/(2880*epsilon) + 1339/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","13175":"-41*f_3**2/(2160*epsilon) - 83*f_3/(1440*epsilon) - pi**4*f_3/(21600*epsilon) + f_5/(12960*epsilon) + f_7/(12*epsilon) - 41831/(311040*epsilon) - 7*pi**4/(28800*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(72*epsilon**2) + 11*f_3/(96*epsilon**2) - 185*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(2880*epsilon**2) + 4027/(10368*epsilon**2) - f_3/(12*epsilon**3) + 5*f_5/(18*epsilon**3) - 41/(216*epsilon**3) + 1/(36*epsilon**4)","13176":"-f_3**2/(72*epsilon) - 7*f_3/(96*epsilon) + 125*f_5/(432*epsilon) - 3403/(10368*epsilon) - pi**4/(2880*epsilon) + 5*pi**6/(27216*epsilon) + f_3/(12*epsilon**2) - 5*f_5/(18*epsilon**2) + 19/(108*epsilon**2) - 1/(36*epsilon**3)","13177":"13*f_3**2/(45*epsilon) - 221*f_3/(405*epsilon) + pi**4*f_3/(1800*epsilon) + f_5/(45*epsilon) - 7*f_7/(40*epsilon) - 97*pi**4/(129600*epsilon) + 6743/(19440*epsilon) - 2*f_3**2/(9*epsilon**2) + 7*f_3/(24*epsilon**2) - 113/(648*epsilon**2) + pi**4/(2160*epsilon**2) - f_3/(18*epsilon**3) + 1/(54*epsilon**3)","13178":"149*f_3**2/(2880*epsilon) - 25541*f_3/(155520*epsilon) + 209*f_5/(2880*epsilon) - pi**6/(272160*epsilon) + 959*pi**4/(3110400*epsilon) + 27671/(466560*epsilon) + 959*f_3/(25920*epsilon**2) - f_5/(480*epsilon**2) - 265/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13179":"-f_3**2/(24*epsilon) + f_3/(6*epsilon) - 11/(216*epsilon) + f_3**2/(18*epsilon**2) - f_3/(27*epsilon**2) + 1/(162*epsilon**2)","13180":"53*f_3**2/(3240*epsilon) + pi**4*f_3/(32400*epsilon) + 11*f_3/(240*epsilon) - 4141*f_5/(19440*epsilon) - 319*f_7/(8640*epsilon) - 5*pi**6/(34992*epsilon) + 11*pi**4/(43200*epsilon) + 141731/(466560*epsilon) - f_3**2/(108*epsilon**2) - 5*f_3/(48*epsilon**2) + 245*f_5/(648*epsilon**2) - 5335/(15552*epsilon**2) - pi**4/(4320*epsilon**2) + 5*pi**6/(40824*epsilon**2) + f_3/(18*epsilon**3) - 5*f_5/(27*epsilon**3) + 11/(81*epsilon**3) - 1/(54*epsilon**4)","13181":"-1649*f_3/(103680*epsilon) - 563*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) + 7*pi**4/(207360*epsilon) + 243379/(26873856*epsilon) + 7*f_3/(1728*epsilon**2) - pi**4/(57600*epsilon**2) + 871/(2239488*epsilon**2) - f_3/(480*epsilon**3) + 14675/(1492992*epsilon**3) - 4667/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13182":"f_3**2/(4320*epsilon) - 47*f_3/(6912*epsilon) + 23*f_5/(6480*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) - pi**4/(129600*epsilon) - 38389/(134369280*epsilon) + 31*f_3/(4320*epsilon**2) - f_5/(432*epsilon**2) - 67519/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) - 17*f_3/(1440*epsilon**3) + 74239/(7464960*epsilon**3) - 2939/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13183":"-1649*f_3/(103680*epsilon) - 563*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) + 7*pi**4/(207360*epsilon) + 243379/(26873856*epsilon) + 7*f_3/(1728*epsilon**2) - pi**4/(57600*epsilon**2) + 871/(2239488*epsilon**2) - f_3/(480*epsilon**3) + 14675/(1492992*epsilon**3) - 4667/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13184":"919*f_3**2/(12960*epsilon) - 17*pi**4*f_3/(64800*epsilon) + 517*f_3/(15552*epsilon) - 1483*f_5/(15552*epsilon) - 5*f_7/(96*epsilon) - 181*pi**4/(777600*epsilon) + 71*pi**6/(979776*epsilon) - 17*f_3**2/(1080*epsilon**2) - 181*f_3/(6480*epsilon**2) + 71*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13185":"53*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 2917*f_3/(155520*epsilon) - 7289*f_5/(77760*epsilon) - 19*f_7/(432*epsilon) - 41*pi**4/(1555200*epsilon) + 10091/(207360*epsilon) + 53*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 239*f_3/(12960*epsilon**2) + 53*f_5/(1296*epsilon**2) - 553/(17280*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 17/(1440*epsilon**3) - 1/(360*epsilon**4)","13186":"-49*f_3**2/(4320*epsilon) - 10547*f_3/(186624*epsilon) - 73*f_5/(1296*epsilon) + pi**6/(116640*epsilon) + 349*pi**4/(1866240*epsilon) + 1354519/(11197440*epsilon) + 2407*f_3/(38880*epsilon**2) + 17*f_5/(1080*epsilon**2) - 159061/(1866240*epsilon**2) - 37*pi**4/(194400*epsilon**2) - 37*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 4793/(155520*epsilon**3) + f_3/(270*epsilon**4) - 97/(12960*epsilon**4) + 1/(1080*epsilon**5)","13187":"-f_3**2/(640*epsilon) + 1711*f_3/(207360*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(120960*epsilon) - 73*pi**4/(1036800*epsilon) + 2461/(497664*epsilon) - 73*f_3/(8640*epsilon**2) - 7*f_5/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 5213/(829440*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(28800*epsilon**3) + 313/(34560*epsilon**3) - f_3/(240*epsilon**4) + 131/(5760*epsilon**4) - 7/(240*epsilon**5)","13188":"-97*f_3**2/(960*epsilon) + 39619*f_3/(155520*epsilon) + 1649*f_5/(2880*epsilon) - 49*f_7/(64*epsilon) - 5809/(466560*epsilon) - pi**6/(272160*epsilon) + 239*pi**4/(3110400*epsilon) + 239*f_3/(25920*epsilon**2) - f_5/(480*epsilon**2) - 121/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13189":"-97*f_3**2/(960*epsilon) - 12221*f_3/(155520*epsilon) - 1531*f_5/(2880*epsilon) + 49*f_7/(64*epsilon) - 5809/(466560*epsilon) - pi**6/(272160*epsilon) + 239*pi**4/(3110400*epsilon) + 239*f_3/(25920*epsilon**2) - f_5/(480*epsilon**2) - 121/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13190":"-37*f_3**2/(2880*epsilon) + 413*f_3/(20736*epsilon) + 7*f_5/(864*epsilon) - 11299/(1244160*epsilon) - pi**4/(12960*epsilon) + pi**6/(544320*epsilon) - f_3/(108*epsilon**2) - f_5/(1440*epsilon**2) - 1001/(207360*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - 113/(17280*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(120*epsilon**5)","13191":"-f_3**2/(320*epsilon) + 529*f_3/(103680*epsilon) + f_5/(96*epsilon) - pi**6/(60480*epsilon) - 11299/(1244160*epsilon) + pi**4/(25920*epsilon) + f_3/(216*epsilon**2) - 7*f_5/(480*epsilon**2) - 1001/(207360*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - 113/(17280*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(120*epsilon**5)","13192":"-113*f_3**2/(17280*epsilon) + 7999*f_3/(622080*epsilon) - 199*f_5/(25920*epsilon) - 113*pi**4/(3110400*epsilon) + 11*pi**6/(3265920*epsilon) + 7679/(1866240*epsilon) - 113*f_3/(25920*epsilon**2) + 19*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13193":"37*f_3**2/(17280*epsilon) - 2203*f_3/(622080*epsilon) - 29*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 53*pi**4/(3110400*epsilon) + 24853/(14929920*epsilon) + 53*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 47/(51840*epsilon**2) - f_3/(480*epsilon**3) - 91/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","13194":"-13*f_3**2/(5760*epsilon) + 559*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 29*pi**4/(3110400*epsilon) - 439/(1866240*epsilon) + pi**6/(544320*epsilon) - 29*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) - 13/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13195":"f_3**2/(8640*epsilon) + 199*f_3/(69120*epsilon) + 13*f_5/(1620*epsilon) - 138631/(44789760*epsilon) - 41*pi**4/(2073600*epsilon) - pi**6/(653184*epsilon) + 13*f_3/(17280*epsilon**2) - f_5/(864*epsilon**2) + 1277/(466560*epsilon**2) - 133/(248832*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","13196":"23*f_3**2/(2880*epsilon) + f_3/(96*epsilon) + pi**4*f_3/(8640*epsilon) - 1613*f_5/(51840*epsilon) + 17*f_7/(576*epsilon) - 13*pi**6/(217728*epsilon) + pi**4/(5184*epsilon) + f_3**2/(144*epsilon**2) + 5*f_3/(216*epsilon**2) - 13*f_5/(288*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","13197":"-13*f_3**2/(8640*epsilon) - 1027*f_3/(51840*epsilon) - 113*f_5/(12960*epsilon) + pi**6/(653184*epsilon) + 71*pi**4/(1036800*epsilon) + 57883/(2985984*epsilon) + 95*f_3/(3456*epsilon**2) + 13*f_5/(2160*epsilon**2) - 12659/(622080*epsilon**2) - pi**4/(11520*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 317/(25920*epsilon**3) + f_3/(360*epsilon**4) - 5/(864*epsilon**4) + 1/(720*epsilon**5)","13198":"f_3**2/(1728*epsilon) + 4643*f_3/(124416*epsilon) - 1649*f_5/(51840*epsilon) - 11*pi**6/(1632960*epsilon) - 283*pi**4/(6220800*epsilon) - 4681/(1866240*epsilon) - 133*f_3/(5760*epsilon**2) + 119*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 53/(10368*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13199":"121*f_3/(23040*epsilon) + f_5/(540*epsilon) - 188959/(44789760*epsilon) - 47*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) + 259/(93312*epsilon**2) - 809/(1244160*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","13200":"f_3**2/(135*epsilon) - 8743*f_3/(933120*epsilon) - 43*f_5/(4320*epsilon) - 19*pi**6/(1632960*epsilon) + 31*pi**4/(3110400*epsilon) + 301673/(11197440*epsilon) - 377*f_3/(77760*epsilon**2) - f_5/(120*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 2917/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 559/(77760*epsilon**3) + 11*f_3/(540*epsilon**4) - 287/(12960*epsilon**4) + 1/(135*epsilon**5)","13201":"4*f_3**3/(3*epsilon) - 55*f_3*f_5/(12*epsilon) + 727*f_9/(216*epsilon)","13202":"-f_3**2/(1728*epsilon) + 2123*f_3/(622080*epsilon) - 89*f_5/(10368*epsilon) - 12419/(1866240*epsilon) - 19*pi**4/(1244160*epsilon) + 11*pi**6/(1632960*epsilon) - 19*f_3/(10368*epsilon**2) + 19*f_5/(4320*epsilon**2) - 77/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13203":"137*f_3/(155520*epsilon) - 404977/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 2999/(13436928*epsilon**2) + 407/(5598720*epsilon**3) + 1013/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","13204":"-191*f_3/(207360*epsilon) - 469*f_5/(34560*epsilon) + 41*pi**4/(2073600*epsilon) + 2291413/(268738560*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(38400*epsilon**2) + 214031/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 6163/(1866240*epsilon**3) - 2089/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13205":"-f_3**2/(720*epsilon) + 401*f_3/(25920*epsilon) - 199*f_5/(11520*epsilon) - pi**4/(13824*epsilon) - 5023/(8957952*epsilon) + pi**6/(108864*epsilon) - 97*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) - 7889/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 269/(124416*epsilon**3) + 23/(20736*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","13206":"47*f_3**2/(8640*epsilon) - 1529*f_3/(622080*epsilon) + 241*f_5/(51840*epsilon) - 307*pi**4/(6220800*epsilon) - 8533/(1866240*epsilon) + pi**6/(408240*epsilon) - 19*f_3/(3456*epsilon**2) - 31*f_5/(4320*epsilon**2) + 209/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13207":"-61*f_3**2/(8640*epsilon) + 19991*f_3/(1866240*epsilon) - 13*f_5/(1920*epsilon) - 12901/(1119744*epsilon) + 59*pi**4/(6220800*epsilon) + 13*pi**6/(1632960*epsilon) + 1117*f_3/(155520*epsilon**2) + f_5/(160*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","13208":"-241*f_3/(207360*epsilon) - 23*f_5/(34560*epsilon) - 53*pi**4/(2073600*epsilon) - 15619/(17915904*epsilon) - f_3/(3840*epsilon**2) + 6023/(3732480*epsilon**2) + 13*pi**4/(345600*epsilon**2) - f_3/(1440*epsilon**3) - 53/(124416*epsilon**3) - 101/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","13209":"-181*f_3/(207360*epsilon) - f_5/(1440*epsilon) - 5977/(22394880*epsilon) + 43*pi**4/(2073600*epsilon) + 43*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 4051/(7464960*epsilon**2) - f_3/(720*epsilon**3) - 869/(1244160*epsilon**3) - 293/(103680*epsilon**4) + 17/(1728*epsilon**5) - 1/(144*epsilon**6)","13210":"f_3**2/(432*epsilon) - 1861*f_3/(207360*epsilon) + 839*f_5/(103680*epsilon) - 17*pi**4/(230400*epsilon) + 59713/(89579520*epsilon) + pi**6/(163296*epsilon) + 11*f_3/(34560*epsilon**2) - f_5/(108*epsilon**2) + 10181/(3732480*epsilon**2) + pi**4/(13824*epsilon**2) + f_3/(288*epsilon**3) - 701/(124416*epsilon**3) + 23/(20736*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","13211":"-13*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 239*f_3/(6480*epsilon) - 799*f_5/(12960*epsilon) - 359*f_7/(17280*epsilon) - 17*pi**4/(155520*epsilon) + 1645/(124416*epsilon) + 13*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 17*f_3/(1296*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(163296*epsilon**2) - 53/(12960*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(288*epsilon**3) - 1/(720*epsilon**4)","13212":"-59*f_3**2/(576*epsilon) + 43471*f_3/(155520*epsilon) + 4447*f_5/(8640*epsilon) - 49*f_7/(64*epsilon) + 59*pi**4/(3110400*epsilon) + 23/(7290*epsilon) + pi**6/(68040*epsilon) + 59*f_3/(25920*epsilon**2) + 17*f_5/(1440*epsilon**2) - 1217/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13213":"11*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(777600*epsilon) + 1079329/(403107840*epsilon) - 11*f_3/(6480*epsilon**2) + pi**4/(518400*epsilon**2) + 74257/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 661/(699840*epsilon**3) + 143/(93312*epsilon**4) - 17/(3240*epsilon**5) + 1/(324*epsilon**6)","13214":"-17*f_3**2/(1620*epsilon) - 161*f_3/(25920*epsilon) - pi**4*f_3/(32400*epsilon) + 85*f_5/(5184*epsilon) - 71*f_7/(34560*epsilon) - 29*pi**4/(777600*epsilon) + 13*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 29*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13215":"19*f_3**2/(25920*epsilon) - 437*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) + 251*f_5/(38880*epsilon) - 67*f_7/(17280*epsilon) - 19*pi**6/(1959552*epsilon) + 121*pi**4/(3110400*epsilon) + 18079/(3732480*epsilon) - f_3**2/(6480*epsilon**2) + 121*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 53/(51840*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","13216":"-7*f_3**2/(8640*epsilon) - 2509*f_3/(622080*epsilon) - 43*f_5/(10368*epsilon) - 6461/(1866240*epsilon) - 43*pi**4/(1244160*epsilon) + pi**6/(102060*epsilon) - 43*f_3/(10368*epsilon**2) + 29*f_5/(4320*epsilon**2) - 223/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13217":"11*f_3**2/(4320*epsilon) - 2389*f_3/(622080*epsilon) - 61*f_5/(5184*epsilon) - 67*pi**4/(1244160*epsilon) + 17263/(1866240*epsilon) + 37*pi**6/(3265920*epsilon) - 67*f_3/(10368*epsilon**2) + 17*f_5/(2160*epsilon**2) + 1/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13218":"23*f_3/(19440*epsilon) - pi**4/(777600*epsilon) + 213337/(33592320*epsilon) - f_3/(6480*epsilon**2) - 30053/(7464960*epsilon**2) + 1109/(622080*epsilon**3) - 1/(1920*epsilon**4) + 1/(12960*epsilon**5)","13219":"-13*f_3/(5760*epsilon) + f_5/(108*epsilon) - pi**4/(57600*epsilon) + 7493/(5598720*epsilon) - f_3/(480*epsilon**2) + 1261/(373248*epsilon**2) - 97/(38880*epsilon**3) - 5/(2592*epsilon**4) + 1/(540*epsilon**5)","13220":"-301*f_3/(155520*epsilon) + 31*f_5/(1440*epsilon) - 4727/(311040*epsilon) + 11*pi**4/(311040*epsilon) + 11*f_3/(864*epsilon**2) - 4211/(311040*epsilon**2) - pi**4/(129600*epsilon**2) - 11*f_3/(1080*epsilon**3) + 71/(6480*epsilon**3) - 1/(432*epsilon**4)","13221":"f_3**2/(4320*epsilon) + 101*f_3/(207360*epsilon) + 857*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 60229/(134369280*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 49877/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 4171/(933120*epsilon**3) + 257/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","13222":"539*f_3/(69120*epsilon) - f_5/(1280*epsilon) - 28343/(7464960*epsilon) - pi**4/(57600*epsilon) - 31*f_3/(3840*epsilon**2) + 12161/(7464960*epsilon**2) + 17*pi**4/(345600*epsilon**2) + f_3/(1440*epsilon**3) + 811/(207360*epsilon**3) - 47/(6912*epsilon**4) + 19/(4320*epsilon**5) - 1/(720*epsilon**6)","13223":"-23*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 3179*f_3/(77760*epsilon) + 377*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 163*pi**4/(777600*epsilon) + 1111/(155520*epsilon) + 23*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 163*f_3/(6480*epsilon**2) + 23*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 5/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","13224":"-f_3**2/(2880*epsilon) - 1057*f_3/(248832*epsilon) - 97*f_5/(17280*epsilon) - 83*pi**4/(12441600*epsilon) - pi**6/(2177280*epsilon) - 239/(622080*epsilon) + 1243*f_3/(103680*epsilon**2) + f_5/(240*epsilon**2) - 3493/(829440*epsilon**2) - 41*pi**4/(1036800*epsilon**2) - 41*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 43/(6912*epsilon**3) + f_3/(720*epsilon**4) - 41/(5760*epsilon**4) + 1/(360*epsilon**5)","13225":"13*f_3**2/(12960*epsilon) - 271*f_3/(62208*epsilon) + pi**4*f_3/(388800*epsilon) - 253*f_5/(77760*epsilon) + 67*f_7/(17280*epsilon) - 109*pi**4/(3110400*epsilon) + pi**6/(122472*epsilon) + f_3**2/(6480*epsilon**2) - 109*f_3/(25920*epsilon**2) + f_5/(162*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13226":"211*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 2933/(89579520*epsilon) + 13*pi**4/(12441600*epsilon) + 13*f_3/(103680*epsilon**2) - 24331/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 3187/(14929920*epsilon**3) + 119/(138240*epsilon**4) - 131/(103680*epsilon**5) + 1/(1728*epsilon**6)","13227":"13*f_3**2/(34560*epsilon) - 19*f_3/(3732480*epsilon) + 7*f_5/(6912*epsilon) - pi**4/(194400*epsilon) - pi**6/(2177280*epsilon) + 1343/(9953280*epsilon) - f_3/(1620*epsilon**2) - 7*f_5/(17280*epsilon**2) + 23/(466560*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 11/(23040*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1080*epsilon**4) - 1/(2160*epsilon**5)","13228":"-29*f_3**2/(51840*epsilon) + 797*f_3/(746496*epsilon) + 23*f_5/(11520*epsilon) - pi**6/(612360*epsilon) - 11551/(11197440*epsilon) + 131*pi**4/(37324800*epsilon) + 131*f_3/(311040*epsilon**2) - 29*f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 283/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13229":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 3991/(89579520*epsilon) - 43*f_3/(103680*epsilon**2) + 2179/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 493/(7464960*epsilon**3) + 37/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","13230":"f_3**2/(8640*epsilon) + 41*f_3/(20736*epsilon) + 341*f_5/(51840*epsilon) - pi**6/(653184*epsilon) - 19307/(13436928*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(518400*epsilon**2) + 26107/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 7799/(3732480*epsilon**3) - 247/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","13231":"-31*f_3**2/(1296*epsilon) + 41*f_3/(8640*epsilon) + pi**4*f_3/(16200*epsilon) - 163*f_5/(5184*epsilon) + 1133*f_7/(34560*epsilon) - 161*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 161*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13232":"-7*f_3/(38880*epsilon) + f_5/(1152*epsilon) - 29*pi**4/(3110400*epsilon) + 62297/(268738560*epsilon) - 29*f_3/(25920*epsilon**2) + 59/(248832*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 89/(373248*epsilon**3) - 29/(77760*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","13233":"-16931/(14929920*epsilon) - 7399/(4976640*epsilon**2) + 103/(82944*epsilon**3) - 5/(6912*epsilon**4) + 1/(2880*epsilon**5)","13234":"23*f_3/(8640*epsilon) - pi**4/(86400*epsilon) + 12247/(7464960*epsilon) - f_3/(720*epsilon**2) - 1379/(497664*epsilon**2) + 587/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13235":"61*f_3**2/(12960*epsilon) - 187*f_3/(5760*epsilon) - pi**4*f_3/(16200*epsilon) + 113*f_5/(12960*epsilon) + 1751*f_7/(34560*epsilon) - 29*pi**6/(489888*epsilon) + 481*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13236":"-f_3**2/(1080*epsilon) - 361*f_3/(23040*epsilon) + 577*f_5/(25920*epsilon) - 73*pi**4/(2073600*epsilon) - 19193/(5598720*epsilon) + pi**6/(326592*epsilon) - 19*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) - 24581/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 4079/(2488320*epsilon**3) + 409/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13237":"-43*f_3**2/(2592*epsilon) - 1999*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 1961*f_5/(25920*epsilon) + 71*f_7/(4320*epsilon) - 55*pi**6/(979776*epsilon) + 421*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 421*f_3/(12960*epsilon**2) - 55*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13238":"-23*f_3**2/(2160*epsilon) - pi**4*f_3/(21600*epsilon) + 29*f_3/(288*epsilon) + 1441*f_5/(12960*epsilon) + 359*f_7/(2880*epsilon) - 126071/(311040*epsilon) - 7*pi**4/(28800*epsilon) + 23*pi**6/(163296*epsilon) + f_3**2/(72*epsilon**2) + 11*f_3/(96*epsilon**2) - 185*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(2880*epsilon**2) + 4891/(10368*epsilon**2) - f_3/(12*epsilon**3) + 5*f_5/(18*epsilon**3) - 41/(216*epsilon**3) + 1/(36*epsilon**4)","13239":"-29*f_3**2/(12960*epsilon) + 7*f_3/(17280*epsilon) + pi**4*f_3/(64800*epsilon) - 2387*f_5/(77760*epsilon) - 359*f_7/(8640*epsilon) - 11*pi**4/(172800*epsilon) + 35197/(1866240*epsilon) + 29*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 11*f_3/(1440*epsilon**2) + 29*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 269/(155520*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(108*epsilon**3) + 65/(2592*epsilon**3) - 19/(1080*epsilon**4)","13240":"-2*f_3/(9*epsilon) + 5*f_5/(9*epsilon) - 19/(72*epsilon) + 1/(18*epsilon**2)","13241":"-f_3**2/(32*epsilon) + pi**4*f_3/(7200*epsilon) + 9431*f_3/(103680*epsilon) + 173*f_5/(2880*epsilon) - 7*f_7/(320*epsilon) - 10793/(124416*epsilon) - 181*pi**4/(1036800*epsilon) + f_3**2/(120*epsilon**2) - 97*f_3/(2160*epsilon**2) + pi**4/(10800*epsilon**2) + 1303/(25920*epsilon**2) + f_3/(90*epsilon**3) - 61/(4320*epsilon**3) + 1/(360*epsilon**4)","13242":"11*f_3**2/(6480*epsilon) - 269*f_3/(25920*epsilon) + pi**4*f_3/(129600*epsilon) - 173*f_5/(4320*epsilon) + 67*f_7/(5760*epsilon) - 11*pi**6/(489888*epsilon) + pi**4/(777600*epsilon) + 14573/(186624*epsilon) - f_3**2/(432*epsilon**2) + 7*f_3/(2592*epsilon**2) + 175*f_5/(2592*epsilon**2) - 835/(7776*epsilon**2) - pi**4/(25920*epsilon**2) + 5*pi**6/(163296*epsilon**2) + f_3/(108*epsilon**3) - 5*f_5/(108*epsilon**3) + 23/(432*epsilon**3) - 1/(108*epsilon**4)","13243":"41*f_3/(38880*epsilon) - 1023709/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 40807/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1121/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","13244":"-149*f_3/(622080*epsilon) + f_5/(7680*epsilon) - 43*pi**4/(12441600*epsilon) + 13753/(67184640*epsilon) - 43*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9919/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 79/(466560*epsilon**3) + 553/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","13245":"-f_3/(4608*epsilon) - f_5/(1440*epsilon) + 121/(11197440*epsilon) + 23*pi**4/(2073600*epsilon) + 23*f_3/(17280*epsilon**2) - pi**4/(86400*epsilon**2) - 107/(933120*epsilon**2) - f_3/(720*epsilon**3) + 427/(1244160*epsilon**3) - 107/(103680*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","13246":"-13*f_3**2/(5760*epsilon) - 319*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) - 19427/(14929920*epsilon) + 83*pi**4/(3110400*epsilon) + pi**6/(362880*epsilon) + 83*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - 59/(25920*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 25/(20736*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","13247":"197*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 167*f_3/(12960*epsilon) - 41*f_5/(1080*epsilon) - 23*f_7/(8640*epsilon) - 6269/(622080*epsilon) - 13*pi**4/(1555200*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 13*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 41/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","13248":"3*f_3**2/(4*epsilon) + 5*f_3*f_5/(12*epsilon) + 7*f_3/(18*epsilon) - f_3_5/epsilon + 61*f_5/(36*epsilon) - 49*f_7/(16*epsilon) + 29*pi**8/(567000*epsilon)","13249":"-f_3**2/(60*epsilon) + f_3*f_5/(36*epsilon) + 71*f_3/(270*epsilon) + 23*f_5/(12*epsilon) - 4333*f_7/(2160*epsilon) - 7*pi**8/(97200*epsilon) + pi**4/(5400*epsilon) + pi**6/(2268*epsilon) - f_3/(9*epsilon**2) - 5*f_5/(3*epsilon**2) + 35*f_7/(18*epsilon**2)","13250":"61*f_3**2/(2160*epsilon) - 7873*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 1601*f_5/(2592*epsilon) + 67*f_7/(480*epsilon) - 25*pi**6/(163296*epsilon) + 571/(25920*epsilon) + 77*pi**4/(129600*epsilon) - f_3**2/(90*epsilon**2) + 53*f_3/(108*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 17/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","13251":"59*f_3**2/(120*epsilon) - f_3*f_5/(2*epsilon) - 3061*f_3/(1728*epsilon) - 157*f_5/(360*epsilon) + 147*f_7/(64*epsilon) + pi**4/(86400*epsilon) + 841/(5184*epsilon) + 341*f_3/(360*epsilon**2) + 3*f_5/(4*epsilon**2) - 147*f_7/(80*epsilon**2) - 77/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","13252":"19*f_3/(5760*epsilon) + 41*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) - 25/(10368*epsilon) - 19*f_3/(4320*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13253":"-11*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) + 71653/(268738560*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 8285/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3773/(1866240*epsilon**3) + 43/(62208*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13254":"-79*f_3**2/(2592*epsilon) + 473*f_3/(51840*epsilon) + pi**4*f_3/(8100*epsilon) + 403*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13255":"17*f_3**2/(45*epsilon) - 131*f_3*f_5/(180*epsilon) - pi**4*f_3/(225*epsilon) + 6*f_3_5/(5*epsilon) - 98*f_7/(135*epsilon) + 181*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","13256":"-31*f_3**2/(1920*epsilon) + 10541*f_3/(207360*epsilon) - f_5/(80*epsilon) - 218917/(4976640*epsilon) - pi**6/(181440*epsilon) + 53*pi**4/(518400*epsilon) + 169*f_3/(34560*epsilon**2) - f_5/(320*epsilon**2) - 3307/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + 49*f_3/(1440*epsilon**3) - 581/(34560*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 13/(480*epsilon**4) - 7/(720*epsilon**5)","13257":"-f_3**2/(2160*epsilon) + 133*f_3/(12960*epsilon) + pi**4*f_3/(2160*epsilon) - 35*f_5/(2592*epsilon) - f_7/(36*epsilon) - 77*pi**4/(129600*epsilon) + pi**6/(23328*epsilon) + f_3**2/(36*epsilon**2) - 77*f_3/(1080*epsilon**2) + 7*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","13258":"-77*f_3/(155520*epsilon) + f_5/(51840*epsilon) - pi**4/(345600*epsilon) + 37169/(161243136*epsilon) - f_3/(2880*epsilon**2) - 4313/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 1157/(1119744*epsilon**3) + 47/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","13259":"-223*f_3**2/(12960*epsilon) - 421*f_3/(25920*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 305*f_5/(5184*epsilon) - 251*f_7/(5760*epsilon) - 113*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + 7*f_3**2/(1080*epsilon**2) - 113*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13260":"17*f_3**2/(1440*epsilon) + 3703*f_3/(622080*epsilon) + 97*f_5/(2880*epsilon) - 49*f_7/(1280*epsilon) - 16147/(1866240*epsilon) - pi**6/(120960*epsilon) - 71*pi**4/(1244160*epsilon) - 7*f_3/(1920*epsilon**2) - f_5/(720*epsilon**2) + pi**4/(20736*epsilon**2) + 437/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13261":"f_3**2/(108*epsilon) + 5723*f_3/(622080*epsilon) - 13*f_5/(2592*epsilon) - 49*f_7/(1920*epsilon) - 383*pi**4/(6220800*epsilon) + 10279/(1866240*epsilon) + 47*pi**6/(3265920*epsilon) - 383*f_3/(51840*epsilon**2) + 11*f_5/(1080*epsilon**2) + 77/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13262":"-7*f_3/(11520*epsilon) - 11*f_5/(17280*epsilon) + 5627/(13436928*epsilon) + 11*pi**4/(1036800*epsilon) + 11*f_3/(8640*epsilon**2) - 13289/(8957952*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 14009/(3732480*epsilon**3) - 1147/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13263":"-641*f_3/(207360*epsilon) - f_5/(1920*epsilon) - pi**4/(414720*epsilon) - 2063/(22394880*epsilon) - f_3/(3456*epsilon**2) + pi**4/(172800*epsilon**2) + 16183/(7464960*epsilon**2) + f_3/(1440*epsilon**3) + 193/(276480*epsilon**3) - 79/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13264":"-f_3**2/(864*epsilon) + 1807*f_3/(207360*epsilon) - 239*f_5/(20736*epsilon) - pi**6/(326592*epsilon) - 151*pi**4/(6220800*epsilon) + 138743/(16796160*epsilon) - 127*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 102263/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 9733/(1866240*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13265":"139*f_3**2/(6480*epsilon) - 2623*f_3/(51840*epsilon) - pi**4*f_3/(8100*epsilon) + 317*f_5/(12960*epsilon) - 239*f_7/(34560*epsilon) - 7103/(622080*epsilon) + 5*pi**4/(62208*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) + 55*f_3/(2592*epsilon**2) + 37*f_5/(1296*epsilon**2) - 731/(51840*epsilon**2) - pi**6/(81648*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 7/(480*epsilon**3) - 1/(360*epsilon**4)","13266":"-119*f_3**2/(8640*epsilon) + 223*f_3/(622080*epsilon) + 2171*f_5/(51840*epsilon) - 31*pi**6/(1632960*epsilon) - 1487/(373248*epsilon) + 101*pi**4/(6220800*epsilon) + 89*f_3/(17280*epsilon**2) - 41*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 413/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13267":"407*f_3**2/(12960*epsilon) - 3283*f_3/(25920*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 65*f_5/(5184*epsilon) - 317*f_7/(8640*epsilon) + 103*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) + 62803/(622080*epsilon) - 11*f_3**2/(1080*epsilon**2) + 743*f_3/(12960*epsilon**2) + 37*f_5/(1296*epsilon**2) - 3079/(51840*epsilon**2) - pi**6/(81648*epsilon**2) - 11*pi**4/(129600*epsilon**2) - 11*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 83/(4320*epsilon**3) - 1/(360*epsilon**4)","13268":"-109*f_3**2/(12960*epsilon) - 3949*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 3143*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 29*pi**6/(979776*epsilon) + 17*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(12960*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13269":"-f_3**2/(4320*epsilon) + 185*f_3/(165888*epsilon) + 7*f_5/(25920*epsilon) - 587*pi**4/(223948800*epsilon) - pi**6/(4354560*epsilon) + 15973/(134369280*epsilon) - 1967*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 2351/(2488320*epsilon**2) + 31*f_3/(17280*epsilon**3) - 1627/(466560*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 247/(51840*epsilon**4) - 13/(6480*epsilon**5)","13270":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","13271":"f_3**2/(103680*epsilon) + 161*f_3/(7464960*epsilon) + 161*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) - 199*pi**4/(223948800*epsilon) + 713/(22394880*epsilon) - 199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","13272":"109*f_3/(20736*epsilon) + f_5/(288*epsilon) - 768373/(134369280*epsilon) + 7*pi**4/(1036800*epsilon) + 7*f_3/(8640*epsilon**2) - 76633/(44789760*epsilon**2) + 6197/(3732480*epsilon**3) - 161/(31104*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13273":"13*f_3**2/(5760*epsilon) + 1567*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - 101*pi**4/(3110400*epsilon) - pi**6/(362880*epsilon) - 583/(1866240*epsilon) - 101*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13274":"19*f_3**2/(5760*epsilon) - 4693*f_3/(746496*epsilon) + 7*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 11*pi**4/(12441600*epsilon) + 947/(186624*epsilon) - 907*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(3110400*epsilon**2) + 32551/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 581/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","13275":"7*f_3**2/(1440*epsilon) - pi**4*f_3/(21600*epsilon) - 701*f_3/(207360*epsilon) - f_5/(3456*epsilon) - 6667/(2488320*epsilon) + pi**4/(15360*epsilon) - f_3**2/(360*epsilon**2) + f_3/(128*epsilon**2) - pi**4/(34560*epsilon**2) + 11/(10368*epsilon**2) - f_3/(288*epsilon**3) + 77/(17280*epsilon**3) - 1/(360*epsilon**4)","13276":"-3*f_3**2/(640*epsilon) - 3607*f_3/(77760*epsilon) - 149*f_5/(4320*epsilon) + 49*f_7/(640*epsilon) - 1193*pi**4/(6220800*epsilon) - pi**6/(362880*epsilon) + 995707/(14929920*epsilon) - 1441*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 61*pi**4/(1036800*epsilon**2) + 2617/(124416*epsilon**2) + 43*f_3/(1080*epsilon**3) - 16561/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","13277":"7*f_3/(41472*epsilon) - 571*f_5/(103680*epsilon) - 133*pi**4/(12441600*epsilon) + 39977/(8398080*epsilon) - 7*f_3/(11520*epsilon**2) - 26557/(44789760*epsilon**2) + 17*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + 3763/(1866240*epsilon**3) + 113/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(432*epsilon**6)","13278":"-f_3**2/(320*epsilon) - 1207*f_3/(622080*epsilon) - 307*f_5/(17280*epsilon) + pi**6/(272160*epsilon) + 361*pi**4/(6220800*epsilon) + 340087/(14929920*epsilon) + 97*f_3/(17280*epsilon**2) + 17*f_5/(1440*epsilon**2) - 7589/(414720*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 83/(6912*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","13279":"f_3**2/(864*epsilon) + 49*f_3/(5184*epsilon) + 11*f_5/(810*epsilon) - 3681029/(134369280*epsilon) - 19*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) - 157*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(43200*epsilon**2) + 593117/(22394880*epsilon**2) + 7*f_3/(720*epsilon**3) - 20539/(1866240*epsilon**3) + 107/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","13280":"11*f_3**2/(1152*epsilon) + 20429*f_3/(622080*epsilon) - 17*f_5/(720*epsilon) - 49*f_7/(1920*epsilon) - 59*pi**4/(518400*epsilon) - 2947/(373248*epsilon) + pi**6/(90720*epsilon) - 59*f_3/(4320*epsilon**2) + 23*f_5/(2880*epsilon**2) + pi**4/(32400*epsilon**2) + 49/(8640*epsilon**2) + f_3/(270*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13281":"209*f_3**2/(12960*epsilon) - 2701*f_3/(25920*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 551*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) + 31*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) + 31*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13282":"-17*f_3**2/(648*epsilon) - 19*f_3/(25920*epsilon) + pi**4*f_3/(16200*epsilon) - 209*f_5/(5184*epsilon) + 1987*f_7/(34560*epsilon) - 131*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 131*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13283":"-22369/(5038848*epsilon) + 101371/(134369280*epsilon**2) - 5929/(2239488*epsilon**3) + 571/(116640*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","13284":"-17*f_3**2/(1296*epsilon) - 365*f_3/(10368*epsilon) + pi**4*f_3/(8100*epsilon) + 1811*f_5/(25920*epsilon) - 377*f_7/(34560*epsilon) - 19*pi**6/(979776*epsilon) - 29*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) - 29*f_3/(12960*epsilon**2) - 19*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13285":"-11*f_3**2/(1296*epsilon) + pi**4*f_3/(32400*epsilon) + 17*f_3/(3456*epsilon) + 281*f_5/(25920*epsilon) + 323*f_7/(34560*epsilon) - 37*pi**6/(979776*epsilon) + 211*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 211*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13286":"97*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) - 59*f_3/(576*epsilon) + 35*f_5/(96*epsilon) - 5*pi**6/(54432*epsilon) - 607/(34560*epsilon) + 17*pi**4/(86400*epsilon) + 17*f_3/(720*epsilon**2) - 5*f_5/(72*epsilon**2) + 7/(192*epsilon**2) - 1/(80*epsilon**3)","13287":"19*f_3/(12960*epsilon) + 23*f_5/(34560*epsilon) + 15899/(89579520*epsilon) + 7*pi**4/(1036800*epsilon) + 73*f_3/(34560*epsilon**2) - 5797/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 47/(207360*epsilon**3) + 25/(6912*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","13288":"f_3**2/(135*epsilon) + 40183*f_3/(1866240*epsilon) - 37*f_5/(960*epsilon) - 629*pi**4/(6220800*epsilon) - 403/(5598720*epsilon) + 7*pi**6/(466560*epsilon) - 629*f_3/(51840*epsilon**2) + f_5/(90*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13289":"379*f_3/(207360*epsilon) + f_5/(1152*epsilon) - 76141/(134369280*epsilon) + pi**4/(259200*epsilon) + 31*f_3/(34560*epsilon**2) - 37859/(67184640*epsilon**2) - f_3/(576*epsilon**3) - 14191/(7464960*epsilon**3) + 5927/(1866240*epsilon**4) - 89/(51840*epsilon**5) + 1/(2592*epsilon**6)","13290":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","13291":"-539*f_3**2/(2160*epsilon) - 15193*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 1805*f_5/(2592*epsilon) + 853*f_7/(720*epsilon) - 841/(5184*epsilon) - pi**6/(163296*epsilon) - 7*pi**4/(129600*epsilon) - f_3**2/(90*epsilon**2) + 95*f_3/(108*epsilon**2) - 125*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 77/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","13292":"-49*f_3**2/(240*epsilon) - f_3*f_5/(10*epsilon) - 505*f_3/(1728*epsilon) + 9*f_3_5/(40*epsilon) - 1273*f_5/(1440*epsilon) + 3479*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 571/(25920*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(3600*epsilon**2) - 17/(1080*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","13293":"1189*f_3/(41472*epsilon) + 7*f_5/(1152*epsilon) - 1711/(31104*epsilon) + 5*pi**4/(82944*epsilon) - 11*f_3/(864*epsilon**2) - pi**4/(17280*epsilon**2) + 2695/(82944*epsilon**2) + f_3/(144*epsilon**3) - 35/(3456*epsilon**3) + 1/(576*epsilon**4)","13294":"-f_3**2/(5760*epsilon) - 661*f_3/(1244160*epsilon) - 133*f_5/(34560*epsilon) - 8129/(4976640*epsilon) + pi**6/(362880*epsilon) + 401*pi**4/(12441600*epsilon) + 401*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 529/(829440*epsilon**2) - 19*f_3/(8640*epsilon**3) - 1/(6912*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 37/(3456*epsilon**4) + 7/(720*epsilon**5)","13295":"-77*f_3**2/(5760*epsilon) + 3269*f_3/(155520*epsilon) - 7*f_5/(4320*epsilon) - 127291/(14929920*epsilon) - 23*pi**4/(1244160*epsilon) + pi**6/(362880*epsilon) + 49*f_3/(10368*epsilon**2) + 7*f_5/(2880*epsilon**2) - 20693/(2488320*epsilon**2) - pi**4/(129600*epsilon**2) + 43*f_3/(2160*epsilon**3) - 299/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","13296":"19*f_3**2/(5760*epsilon) - 2473*f_3/(3732480*epsilon) + 203*f_5/(103680*epsilon) - 679*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 142489/(44789760*epsilon) + 701*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) - 18721/(7464960*epsilon**2) + 29*pi**4/(3110400*epsilon**2) - 271*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 4117/(311040*epsilon**3) + 19*f_3/(2160*epsilon**4) - 169/(10368*epsilon**4) + 13/(2160*epsilon**5)","13297":"f_3**2/(320*epsilon) - 1133*f_3/(622080*epsilon) + 23*f_5/(17280*epsilon) - 8821/(1244160*epsilon) - pi**6/(272160*epsilon) - 7*pi**4/(6220800*epsilon) + 317*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 659/(207360*epsilon**2) - 7*f_3/(1440*epsilon**3) + 7/(10368*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(360*epsilon**5)","13298":"29*f_3**2/(17280*epsilon) + 437*f_3/(622080*epsilon) - 151*f_5/(12960*epsilon) - 31*pi**4/(518400*epsilon) - 10451/(1866240*epsilon) + pi**6/(204120*epsilon) - 31*f_3/(4320*epsilon**2) + 29*f_5/(8640*epsilon**2) + 49/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13299":"f_3**2/(8640*epsilon) + 1291*f_3/(41472*epsilon) + 281*f_5/(12960*epsilon) - 49*f_7/(960*epsilon) - 307187/(44789760*epsilon) - pi**6/(653184*epsilon) + pi**4/(46080*epsilon) + f_3/(2880*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(172800*epsilon**2) + 35629/(4976640*epsilon**2) - f_3/(1440*epsilon**3) - 3743/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","13300":"1171*f_3/(1244160*epsilon) - f_5/(23040*epsilon) - pi**4/(583200*epsilon) + 41561/(44789760*epsilon) - 407*f_3/(622080*epsilon**2) - 174631/(134369280*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + f_3/(25920*epsilon**3) + 15389/(11197440*epsilon**3) - 119/(124416*epsilon**4) + 31/(77760*epsilon**5) - 1/(12960*epsilon**6)","13301":"f_3/(2592*epsilon) - pi**4/(518400*epsilon) - 173/(1866240*epsilon) - f_3/(4320*epsilon**2) - 169/(622080*epsilon**2) - 1/(2592*epsilon**3) + 17/(12960*epsilon**4) - 1/(1080*epsilon**5)","13302":"103*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 355117/(268738560*epsilon) - pi**4/(1382400*epsilon) - 41*f_3/(69120*epsilon**2) - 33229/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 4033/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","13303":"37*f_3/(1920*epsilon) + 83*f_5/(8640*epsilon) - 4110257/(134369280*epsilon) - 101*pi**4/(3110400*epsilon) - 731*f_3/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + 725957/(22394880*epsilon**2) + 23*f_3/(2160*epsilon**3) - 24931/(1866240*epsilon**3) + 251/(311040*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","13304":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","13305":"-5*f_3**2/(62208*epsilon) + 673*f_3/(7464960*epsilon) - 97*f_5/(1866240*epsilon) - 103*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) + 733/(22394880*epsilon) - 103*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 179/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(93312*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","13306":"-f_3**2/(207360*epsilon) - 547*f_3/(14929920*epsilon) - 77*f_5/(1244160*epsilon) - 949/(17915904*epsilon) + 301*pi**4/(447897600*epsilon) + pi**6/(13063680*epsilon) + 301*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 4969/(89579520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 79/(933120*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 113/(622080*epsilon**4) + 7/(25920*epsilon**5)","13307":"-f_3**2/(207360*epsilon) - 547*f_3/(14929920*epsilon) - 77*f_5/(1244160*epsilon) - 949/(17915904*epsilon) + 301*pi**4/(447897600*epsilon) + pi**6/(13063680*epsilon) + 301*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 4969/(89579520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 79/(933120*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 113/(622080*epsilon**4) + 7/(25920*epsilon**5)","13308":"347*f_3/(2488320*epsilon) - f_5/(46080*epsilon) - 17*pi**4/(24883200*epsilon) + 5039/(119439360*epsilon) - 11*f_3/(82944*epsilon**2) - 1319/(14929920*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + f_3/(51840*epsilon**3) + 2003/(22394880*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","13309":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","13310":"-3*f_3**2/(20*epsilon) + 143*f_3/(576*epsilon) - 11*pi**4/(28800*epsilon) - 667/(34560*epsilon) - 11*f_3/(240*epsilon**2) + 25/(576*epsilon**2) - 1/(80*epsilon**3)","13311":"f_3**2/(16*epsilon) - 5*f_3*f_5/(18*epsilon) + 19*f_3/(192*epsilon) + 35*f_5/(96*epsilon) - 4321/(20736*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1920*epsilon) + f_3/(144*epsilon**2) - 5*f_5/(72*epsilon**2) + 11/(192*epsilon**2) - 1/(144*epsilon**3)","13312":"-67*f_3**2/(1080*epsilon) - 803*f_3/(1620*epsilon) - pi**4*f_3/(21600*epsilon) - 1067*f_5/(3240*epsilon) + 401*f_7/(360*epsilon) - pi**6/(5832*epsilon) + 2357/(103680*epsilon) + 29*pi**4/(51840*epsilon) - f_3**2/(360*epsilon**2) + 49*f_3/(540*epsilon**2) - 7*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + 13/(960*epsilon**2) + pi**6/(27216*epsilon**2) - 7*f_3/(360*epsilon**3) + f_5/(36*epsilon**3) - 1/(48*epsilon**3) + 1/(120*epsilon**4)","13313":"47*f_3**2/(12960*epsilon) - 5149*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 3773*f_5/(77760*epsilon) + 359*f_7/(8640*epsilon) - 47*pi**6/(979776*epsilon) + 257*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 257*f_3/(12960*epsilon**2) - 47*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13314":"5*f_3**2/(864*epsilon) + 29*f_3/(17280*epsilon) + 47*f_5/(6480*epsilon) - 32057/(1866240*epsilon) - pi**6/(326592*epsilon) + 17*pi**4/(518400*epsilon) + 133*f_3/(25920*epsilon**2) - 7*f_5/(1080*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 1789/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 7/(1920*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","13315":"47*f_3**2/(1440*epsilon) + f_3*f_5/(60*epsilon) + 437*f_3/(17280*epsilon) - 3*f_3_5/(80*epsilon) + 1127*f_5/(8640*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 227/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13316":"-7*f_3**2/(2160*epsilon) - 5177*f_3/(622080*epsilon) + 109*f_5/(12960*epsilon) - pi**6/(466560*epsilon) - 3529/(1866240*epsilon) + 317*pi**4/(6220800*epsilon) + 13*f_3/(3456*epsilon**2) - 23*f_5/(2160*epsilon**2) - 1/(3456*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13317":"f_3/(9*epsilon) - 29*f_5/(9*epsilon) - 14*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","13318":"151*f_3/(622080*epsilon) - f_5/(4320*epsilon) + 3113/(44789760*epsilon) + pi**4/(1244160*epsilon) - 11*f_3/(20736*epsilon**2) - 4391/(89579520*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 17/(248832*epsilon**3) + 137/(622080*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","13319":"391*f_3/(103680*epsilon) - 37*f_5/(8640*epsilon) + 49/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 13/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","13320":"17*f_3**2/(12960*epsilon) - 193*f_3/(311040*epsilon) - 151*f_5/(51840*epsilon) - 11*pi**4/(1036800*epsilon) + pi**6/(979776*epsilon) + 13679/(5598720*epsilon) - 331*f_3/(155520*epsilon**2) + 19*f_5/(12960*epsilon**2) - 113/(138240*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 361/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 37/(25920*epsilon**4) - 1/(2160*epsilon**5)","13321":"-7*f_3**2/(25920*epsilon) + pi**4*f_3/(388800*epsilon) + 527*f_3/(62208*epsilon) - 2381*f_5/(155520*epsilon) + 61*f_7/(51840*epsilon) - 139*pi**4/(3110400*epsilon) + 19*pi**6/(1959552*epsilon) + f_3**2/(6480*epsilon**2) - 139*f_3/(25920*epsilon**2) + 19*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13322":"f_3**2/(5184*epsilon) + 43*f_3/(46080*epsilon) - 73*f_5/(103680*epsilon) - 67801/(53747712*epsilon) + 43*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + f_3/(12960*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(518400*epsilon**2) + 9499/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 10831/(11197440*epsilon**3) - 7/(51840*epsilon**4) - 47/(77760*epsilon**5) + 1/(3240*epsilon**6)","13323":"f_3**2/(8640*epsilon) - 5299*f_3/(1244160*epsilon) + 349*f_5/(51840*epsilon) - pi**6/(653184*epsilon) - 128603/(89579520*epsilon) + 49*pi**4/(4147200*epsilon) + 37*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(1036800*epsilon**2) + 22403/(89579520*epsilon**2) - f_3/(8640*epsilon**3) - 161/(2985984*epsilon**3) + 73/(138240*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","13324":"7*f_3**2/(2592*epsilon) - 223*f_3/(62208*epsilon) - pi**4*f_3/(77760*epsilon) - 403*f_5/(77760*epsilon) + f_7/(288*epsilon) - 23*pi**4/(1036800*epsilon) + pi**6/(139968*epsilon) - f_3**2/(1296*epsilon**2) - 23*f_3/(8640*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13325":"-1357*f_3/(103680*epsilon) - 7*f_5/(2880*epsilon) + 1573/(829440*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) - 23/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 11/(1920*epsilon**3) - 1/(360*epsilon**4)","13326":"47*f_3**2/(8640*epsilon) - 1529*f_3/(622080*epsilon) + 241*f_5/(51840*epsilon) - 307*pi**4/(6220800*epsilon) - 8533/(1866240*epsilon) + pi**6/(408240*epsilon) - 19*f_3/(3456*epsilon**2) - 31*f_5/(4320*epsilon**2) + 209/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13327":"-1105*f_3/(124416*epsilon) + 143*f_5/(103680*epsilon) + 7*pi**4/(3110400*epsilon) + 1946927/(201553920*epsilon) + 709*f_3/(103680*epsilon**2) - 155941/(16796160*epsilon**2) + pi**4/(115200*epsilon**2) - 13*f_3/(4320*epsilon**3) + 8611/(2799360*epsilon**3) + 463/(466560*epsilon**4) - 11/(9720*epsilon**5) + 1/(3240*epsilon**6)","13328":"-19*f_3**2/(5760*epsilon) + 12577*f_3/(622080*epsilon) - 23*f_5/(864*epsilon) - 9097/(1866240*epsilon) - pi**6/(544320*epsilon) + 17*pi**4/(207360*epsilon) + 127*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - 1649/(311040*epsilon**2) + pi**4/(69120*epsilon**2) + 7*f_3/(864*epsilon**3) - pi**4/(21600*epsilon**3) + 13/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13329":"29*f_3**2/(8640*epsilon) + 5167*f_3/(207360*epsilon) - 889*f_5/(25920*epsilon) - 203*pi**4/(2073600*epsilon) + 41011/(22394880*epsilon) + pi**6/(93312*epsilon) - 149*f_3/(17280*epsilon**2) + 7*f_5/(864*epsilon**2) + pi**4/(86400*epsilon**2) + 7201/(3732480*epsilon**2) + f_3/(720*epsilon**3) - 3293/(1244160*epsilon**3) - 31/(20736*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","13330":"-f_3**2/(320*epsilon) - 2719*f_3/(622080*epsilon) + 173*f_5/(17280*epsilon) - 212009/(14929920*epsilon) + pi**6/(272160*epsilon) + 307*pi**4/(6220800*epsilon) + 187*f_3/(17280*epsilon**2) - 13*f_5/(1440*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 2671/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 199/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","13331":"59*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 328121/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 3697/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 23/(3888*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","13332":"-7*f_3**2/(144*epsilon) + 103201*f_3/(311040*epsilon) + 193*f_5/(960*epsilon) - 49*f_7/(320*epsilon) - 2893193/(7464960*epsilon) - 1247*pi**4/(3110400*epsilon) + 11*pi**6/(544320*epsilon) - 2047*f_3/(12960*epsilon**2) - 11*f_5/(80*epsilon**2) + 53*pi**4/(129600*epsilon**2) + 18779/(77760*epsilon**2) + 53*f_3/(1080*epsilon**3) - 1777/(25920*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 19/(1080*epsilon**4) - 1/(360*epsilon**5)","13333":"-f_3**2/(180*epsilon) + 70297*f_3/(311040*epsilon) + 2267*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 2893193/(7464960*epsilon) - 887*pi**4/(3110400*epsilon) + pi**6/(544320*epsilon) - 1867*f_3/(12960*epsilon**2) - 109*f_5/(720*epsilon**2) + 53*pi**4/(129600*epsilon**2) + 18779/(77760*epsilon**2) + 53*f_3/(1080*epsilon**3) - 1777/(25920*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 19/(1080*epsilon**4) - 1/(360*epsilon**5)","13334":"-31*f_3**2/(2880*epsilon) - 7873*f_3/(31104*epsilon) + 859*f_5/(2880*epsilon) - pi**6/(17010*epsilon) + 1823*pi**4/(3110400*epsilon) + 27671/(466560*epsilon) + 1823*f_3/(25920*epsilon**2) - 7*f_5/(160*epsilon**2) - 265/(15552*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13335":"17*f_3**2/(90*epsilon) + 5*f_3*f_5/(72*epsilon) - pi**4*f_3/(450*epsilon) - 119*f_7/(270*epsilon) + 7*pi**8/(194400*epsilon) - 2*f_3**2/(15*epsilon**2) + 7*f_7/(36*epsilon**2)","13336":"-659*f_3/(17280*epsilon) - 563*f_5/(2880*epsilon) + 49*f_7/(320*epsilon) + pi**4/(17280*epsilon) + 25207/(414720*epsilon) - 59*f_3/(720*epsilon**2) + pi**4/(5760*epsilon**2) + 5539/(276480*epsilon**2) + f_3/(48*epsilon**3) - 2497/(46080*epsilon**3) + 79/(3840*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13337":"17*f_3**2/(360*epsilon) - 5*f_3*f_5/(72*epsilon) + 97*f_5/(432*epsilon) - 553*f_7/(4320*epsilon) - 7*pi**8/(194400*epsilon) + pi**6/(3888*epsilon) + 7*f_5/(36*epsilon**2) - 7*f_7/(36*epsilon**2)","13338":"-f_3**2/(320*epsilon) + 563*f_3/(622080*epsilon) - 17*f_5/(3456*epsilon) - 899/(1866240*epsilon) + pi**4/(248832*epsilon) + pi**6/(272160*epsilon) + 5*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 241/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13339":"-307*f_3/(51840*epsilon) + f_5/(4320*epsilon) - pi**4/(57600*epsilon) + 1697/(622080*epsilon) - f_3/(480*epsilon**2) + pi**4/(43200*epsilon**2) + 187/(51840*epsilon**2) + f_3/(360*epsilon**3) - 1/(1440*epsilon**3) - 1/(360*epsilon**4)","13340":"59*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 328121/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 3697/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 23/(3888*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","13341":"329*f_3/(69120*epsilon) - 11*f_5/(17280*epsilon) - 41*pi**4/(2073600*epsilon) - 81827/(44789760*epsilon) - 7*f_3/(1440*epsilon**2) + 7213/(4976640*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 4607/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","13342":"181*f_3/(23040*epsilon) - 7*f_5/(2880*epsilon) - 206309/(44789760*epsilon) - 11*pi**4/(414720*epsilon) - 103*f_3/(17280*epsilon**2) + 53101/(14929920*epsilon**2) + 7*pi**4/(172800*epsilon**2) + f_3/(720*epsilon**3) - 5999/(2488320*epsilon**3) - 161/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13343":"-227*f_3**2/(12960*epsilon) - 133*f_3/(3456*epsilon) + pi**4*f_3/(12960*epsilon) + 2281*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13344":"f_3**2/(2160*epsilon) + 431*f_3/(103680*epsilon) + 7*f_5/(6480*epsilon) - 66389/(11197440*epsilon) - 41*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) - 103*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(19200*epsilon**2) + 88921/(14929920*epsilon**2) + f_3/(360*epsilon**3) - 8807/(2488320*epsilon**3) - 89/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13345":"17*f_3**2/(3456*epsilon) + 539*f_3/(124416*epsilon) - 17*f_5/(810*epsilon) - 61*pi**4/(622080*epsilon) + 5501/(1866240*epsilon) + pi**6/(58320*epsilon) - 61*f_3/(5184*epsilon**2) + 109*f_5/(8640*epsilon**2) + 31/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13346":"-17*f_3**2/(6480*epsilon) - pi**4*f_3/(8100*epsilon) + 1037*f_3/(25920*epsilon) - 37*f_5/(576*epsilon) + 377*f_7/(34560*epsilon) + 49*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) - f_3**2/(135*epsilon**2) + 49*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13347":"5*f_3**2/(1728*epsilon) - 2861*f_3/(622080*epsilon) + 71*f_5/(51840*epsilon) - pi**6/(1632960*epsilon) + 89*pi**4/(6220800*epsilon) + 5413/(1866240*epsilon) + 89*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(57600*epsilon**2) + 7/(17280*epsilon**2) - f_3/(480*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(216*epsilon**4) + 1/(180*epsilon**5)","13348":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 139*f_3/(576*epsilon) - 55*f_5/(144*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","13349":"-11*f_3**2/(144*epsilon) + 493*f_3/(2592*epsilon) - 31*f_5/(576*epsilon) - 9319/(124416*epsilon) - pi**4/(12960*epsilon) + f_3**2/(36*epsilon**2) - 55*f_3/(576*epsilon**2) - pi**4/(17280*epsilon**2) + 3007/(41472*epsilon**2) + f_3/(48*epsilon**3) - 5/(192*epsilon**3) + 1/(288*epsilon**4)","13350":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","13351":"f_3**2/(4320*epsilon) + 31*f_3/(23040*epsilon) + 761*f_5/(103680*epsilon) - 1374467/(268738560*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 145537/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4421/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13352":"-61*f_3**2/(8640*epsilon) + 19991*f_3/(1866240*epsilon) - 13*f_5/(1920*epsilon) - 12901/(1119744*epsilon) + 59*pi**4/(6220800*epsilon) + 13*pi**6/(1632960*epsilon) + 1117*f_3/(155520*epsilon**2) + f_5/(160*epsilon**2) - 2851/(466560*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 29*f_3/(4320*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","13353":"1447*f_3/(622080*epsilon) + 391*f_5/(103680*epsilon) - 2777809/(403107840*epsilon) + 7*pi**4/(6220800*epsilon) + 7*f_3/(51840*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 403901/(134369280*epsilon**2) + f_3/(2880*epsilon**3) - 53263/(11197440*epsilon**3) + 4651/(933120*epsilon**4) - 197/(77760*epsilon**5) + 1/(1620*epsilon**6)","13354":"11*f_3**2/(2880*epsilon) - 21953*f_3/(622080*epsilon) + 73*f_5/(1920*epsilon) + 49*f_7/(3840*epsilon) - 17137/(1866240*epsilon) - 331*pi**4/(6220800*epsilon) - pi**6/(272160*epsilon) + 257*f_3/(17280*epsilon**2) - 37*f_5/(1440*epsilon**2) + pi**4/(20736*epsilon**2) + 77/(10368*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13355":"-f_3/(128*epsilon) + 31*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 13/(3456*epsilon) - 19*f_3/(4320*epsilon**2) - 29/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13356":"-67*f_3**2/(960*epsilon) - 151*f_3/(4320*epsilon) + 7*pi**4*f_3/(43200*epsilon) + 8417*f_5/(51840*epsilon) + 103*f_7/(34560*epsilon) - 53*pi**6/(653184*epsilon) + 37*pi**4/(129600*epsilon) + 7*f_3**2/(720*epsilon**2) + 37*f_3/(1080*epsilon**2) - 53*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","13357":"5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) - 6*f_3_5/epsilon + 7*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","13358":"-27*f_3**2/(40*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 115*f_5/(72*epsilon) + 2219*f_7/(1152*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","13359":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 7*f_5/(6*epsilon) - 14*f_7/(9*epsilon) + 1063*f_9/(324*epsilon)","13360":"-71*f_3**2/(90*epsilon) + 983*f_3*f_5/(360*epsilon) - pi**4*f_3/(900*epsilon) - 33*f_3_5/(10*epsilon) + 47*f_5/(36*epsilon) - 11123*f_7/(8640*epsilon) - pi**6/(2268*epsilon) + 17119*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","13361":"-121*f_3**2/(2880*epsilon) - 151*f_3/(4320*epsilon) + 7*pi**4*f_3/(43200*epsilon) + 4817*f_5/(51840*epsilon) + 1223*f_7/(34560*epsilon) - 53*pi**6/(653184*epsilon) + 37*pi**4/(129600*epsilon) + 7*f_3**2/(720*epsilon**2) + 37*f_3/(1080*epsilon**2) - 53*f_5/(864*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(54432*epsilon**2) - f_3/(90*epsilon**3) + f_5/(72*epsilon**3)","13362":"-31*f_3**2/(8640*epsilon) - 2269*f_3/(124416*epsilon) + 901*f_5/(51840*epsilon) - 11*pi**6/(1632960*epsilon) + 149*pi**4/(6220800*epsilon) + 24929/(1866240*epsilon) + 3*f_3/(640*epsilon**2) - f_5/(4320*epsilon**2) - 203/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13363":"149*f_3**2/(17280*epsilon) - 593*f_3/(38880*epsilon) - 251*f_5/(25920*epsilon) + 52967/(14929920*epsilon) + pi**6/(204120*epsilon) + 473*pi**4/(6220800*epsilon) + 161*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1531/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 271/(25920*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","13364":"11*f_3**2/(40*epsilon) + 5*f_3*f_5/(12*epsilon) + 17*f_3/(60*epsilon) - f_3_5/epsilon - 73*f_5/(144*epsilon) - pi**4/(1800*epsilon) + pi**6/(9072*epsilon) + 29*pi**8/(567000*epsilon) - f_3/(15*epsilon**2) + f_5/(12*epsilon**2)","13365":"f_3**2/(4320*epsilon) - 3827*f_3/(207360*epsilon) + 1943*f_5/(103680*epsilon) + 49*f_7/(3840*epsilon) - 254891/(33592320*epsilon) - pi**6/(326592*epsilon) - 11*pi**4/(2073600*epsilon) + 41*f_3/(5760*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(38400*epsilon**2) + 185737/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 7547/(1866240*epsilon**3) - 1019/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13366":"f_3**2/(4320*epsilon) + 31*f_3/(23040*epsilon) + 761*f_5/(103680*epsilon) - 1374467/(268738560*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 145537/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4421/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13367":"-f_3**2/(864*epsilon) + 1807*f_3/(207360*epsilon) - 239*f_5/(20736*epsilon) - pi**6/(326592*epsilon) - 151*pi**4/(6220800*epsilon) + 138743/(16796160*epsilon) - 127*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 102263/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 9733/(1866240*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13368":"f_3**2/(2160*epsilon) - 2437*f_3/(207360*epsilon) + 149*f_5/(51840*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(230400*epsilon) + 42839/(11197440*epsilon) + 7*f_3/(1920*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 4235/(1492992*epsilon**2) - f_3/(720*epsilon**3) - 4367/(2488320*epsilon**3) - 167/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13369":"233*f_3/(41472*epsilon) - 23*f_5/(17280*epsilon) - 18523/(11197440*epsilon) + 29*pi**4/(2073600*epsilon) + 29*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) + 9871/(7464960*epsilon**2) - f_3/(480*epsilon**3) - 355/(497664*epsilon**3) - 311/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13370":"17*f_3/(4608*epsilon) - 23*f_5/(34560*epsilon) - 1802693/(134369280*epsilon) + 31*pi**4/(2073600*epsilon) - 13*f_3/(2160*epsilon**2) + pi**4/(115200*epsilon**2) + 972313/(67184640*epsilon**2) + f_3/(960*epsilon**3) - 220387/(22394880*epsilon**3) + 3427/(622080*epsilon**4) - 361/(155520*epsilon**5) + 7/(12960*epsilon**6)","13371":"-f_3**2/(432*epsilon) + 1811*f_3/(207360*epsilon) - 91*f_5/(51840*epsilon) - pi**6/(163296*epsilon) - 5803/(2799360*epsilon) + 13*pi**4/(691200*epsilon) + 37*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 27029/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 931/(497664*epsilon**3) + 409/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13372":"-49*f_3**2/(180*epsilon) - 5*f_3*f_5/(36*epsilon) - 497*f_5/(216*epsilon) + 847*f_7/(270*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","13373":"263*f_3**2/(360*epsilon) - 3*f_3*f_5/(20*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 497*f_5/(432*epsilon) - 2317*f_7/(1152*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","13374":"-295*f_3/(41472*epsilon) + 7*f_5/(17280*epsilon) + 19*pi**4/(3110400*epsilon) + 81241/(14929920*epsilon) + 83*f_3/(12960*epsilon**2) - 529067/(134369280*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) - 7319/(22394880*epsilon**3) + 1379/(622080*epsilon**4) - 233/(155520*epsilon**5) + 1/(2592*epsilon**6)","13375":"-f_3**2/(4320*epsilon) + 443*f_3/(69120*epsilon) - 23*f_5/(25920*epsilon) - 223373/(44789760*epsilon) - 67*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) - 79*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) + 50797/(14929920*epsilon**2) + 7*pi**4/(172800*epsilon**2) + f_3/(720*epsilon**3) - 4847/(2488320*epsilon**3) - 161/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13376":"-47*f_3**2/(17280*epsilon) + 14959*f_3/(622080*epsilon) - 589*f_5/(25920*epsilon) - 227*pi**4/(3110400*epsilon) - 3337/(1866240*epsilon) + 13*pi**6/(1632960*epsilon) - 227*f_3/(25920*epsilon**2) + 49*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 37/(15552*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13377":"689*f_3/(103680*epsilon) + 37*f_5/(17280*epsilon) - 85883/(11197440*epsilon) - 29*pi**4/(1036800*epsilon) - 187*f_3/(17280*epsilon**2) + pi**4/(19200*epsilon**2) + 21701/(2985984*epsilon**2) + f_3/(360*epsilon**3) - 9959/(2488320*epsilon**3) - 89/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13378":"7*f_3/(4320*epsilon) + pi**4/(1036800*epsilon) + 86939/(40310784*epsilon) - f_3/(2160*epsilon**2) - 115873/(67184640*epsilon**2) + 4379/(5598720*epsilon**3) - 19/(93312*epsilon**4) + 1/(38880*epsilon**5)","13379":"7*f_3**2/(720*epsilon) - pi**4*f_3/(3600*epsilon) + 619*f_3/(34560*epsilon) + 29*f_5/(960*epsilon) - 2171/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - pi**4/(9600*epsilon**2) - 43/(8640*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","13380":"-97*f_3**2/(960*epsilon) + 68167*f_3/(155520*epsilon) - 1321*f_5/(2880*epsilon) - 61*pi**4/(124416*epsilon) + 23/(7290*epsilon) + 29*pi**6/(272160*epsilon) - 305*f_3/(5184*epsilon**2) + 13*f_5/(160*epsilon**2) - 1217/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13381":"-13*f_3**2/(11520*epsilon) + 709*f_3/(1244160*epsilon) - 17*f_5/(11520*epsilon) + 19373/(89579520*epsilon) + pi**4/(115200*epsilon) + pi**6/(725760*epsilon) + f_3/(960*epsilon**2) + 7*f_5/(5760*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 65/(373248*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(172800*epsilon**3) + 199/(124416*epsilon**3) + f_3/(1440*epsilon**4) - 89/(25920*epsilon**4) + 1/(540*epsilon**5)","13382":"47*f_3/(34560*epsilon) - 7*f_5/(2880*epsilon) - 1913/(1866240*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) - 103/(124416*epsilon**2) - f_3/(720*epsilon**3) + 31/(12960*epsilon**3) - 1/(864*epsilon**4)","13383":"-53*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 43*f_3/(540*epsilon) - 11*f_5/(216*epsilon) + 49*f_7/(960*epsilon) - pi**4/(5400*epsilon) + f_3**2/(60*epsilon**2) - f_3/(45*epsilon**2)","13384":"-227*f_3/(38880*epsilon) - f_5/(80*epsilon) + pi**4/(31104*epsilon) + 349/(58320*epsilon) - f_3/(216*epsilon**2) - pi**4/(64800*epsilon**2) + 2/(405*epsilon**2) + f_3/(135*epsilon**3) - 1/(405*epsilon**3)","13385":"-f_3**2/(2160*epsilon) - 563*f_3/(207360*epsilon) + 143*f_5/(103680*epsilon) - pi**6/(326592*epsilon) + pi**4/(76800*epsilon) + 411307/(67184640*epsilon) + 13*f_3/(11520*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 2669/(4478976*epsilon**2) + f_3/(480*epsilon**3) - 3731/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","13386":"-f_3**2/(864*epsilon) - 29*f_3/(10368*epsilon) - 73*f_5/(6480*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(1036800*epsilon) + 1127617/(67184640*epsilon) - f_3/(1080*epsilon**2) - f_5/(432*epsilon**2) + pi**4/(86400*epsilon**2) + 31327/(22394880*epsilon**2) + f_3/(120*epsilon**3) - 5837/(466560*epsilon**3) + 871/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","13387":"157*f_3/(41472*epsilon) + 7*f_5/(11520*epsilon) - 60841/(67184640*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - 52967/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 913/(466560*epsilon**3) + 1/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","13388":"253*f_3**2/(17280*epsilon) + 2243*f_3/(124416*epsilon) - 143*f_5/(3240*epsilon) - 371*pi**4/(3110400*epsilon) - 3337/(1866240*epsilon) + pi**6/(58320*epsilon) - 371*f_3/(25920*epsilon**2) + 109*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 37/(15552*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13389":"-11*f_3**2/(17280*epsilon) - 3371*f_3/(622080*epsilon) + f_5/(12960*epsilon) - pi**6/(3265920*epsilon) + 5803/(1244160*epsilon) + 17*pi**4/(345600*epsilon) + 17*f_3/(2880*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(32400*epsilon**2) - 3103/(1244160*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 403/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","13390":"f_3**2/(240*epsilon) - 37*f_3/(4320*epsilon) + 233*f_5/(34560*epsilon) - 19*pi**4/(1036800*epsilon) - 2215/(8957952*epsilon) + f_3/(1152*epsilon**2) - 7601/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 1489/(622080*epsilon**3) + 23/(20736*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","13391":"7*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 445*f_5/(2592*epsilon) + 3241*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13392":"31*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 625*f_5/(2592*epsilon) + 10633*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13393":"f_3**2/(384*epsilon) - 2857*f_3/(622080*epsilon) - 241*f_5/(8640*epsilon) - pi**6/(155520*epsilon) + 43*pi**4/(1555200*epsilon) + 72151/(1866240*epsilon) - f_3/(103680*epsilon**2) - 13*f_5/(2880*epsilon**2) + pi**4/(345600*epsilon**2) + 1633/(311040*epsilon**2) + 59*f_3/(4320*epsilon**3) - 137/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13394":"-77*f_3**2/(1080*epsilon) + 13*f_3*f_5/(108*epsilon) + 445*f_5/(1296*epsilon) - 5593*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","13395":"109*f_3**2/(17280*epsilon) - 11849*f_3/(622080*epsilon) + 313*f_5/(12960*epsilon) - pi**6/(51030*epsilon) + 1757/(1866240*epsilon) + 271*pi**4/(3110400*epsilon) + 271*f_3/(25920*epsilon**2) - 131*f_5/(8640*epsilon**2) + 49/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13396":"-127*f_3**2/(17280*epsilon) - 8441*f_3/(622080*epsilon) + 751*f_5/(25920*epsilon) - pi**6/(233280*epsilon) + 7*pi**4/(3110400*epsilon) + 1757/(1866240*epsilon) + 7*f_3/(25920*epsilon**2) - 31*f_5/(8640*epsilon**2) + 49/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13397":"259*f_3/(41472*epsilon) + f_5/(1728*epsilon) - 187859/(11197440*epsilon) - pi**4/(138240*epsilon) - f_3/(320*epsilon**2) + pi**4/(172800*epsilon**2) + 68569/(4976640*epsilon**2) + f_3/(1440*epsilon**3) - 143/(2488320*epsilon**3) - 749/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","13398":"-187*f_3**2/(17280*epsilon) + 559*f_3/(38880*epsilon) - 401*f_5/(25920*epsilon) + 52967/(14929920*epsilon) + pi**6/(204120*epsilon) + 473*pi**4/(6220800*epsilon) + 17*f_3/(10368*epsilon**2) + 113*f_5/(8640*epsilon**2) - 13*pi**4/(129600*epsilon**2) - 1531/(207360*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(28800*epsilon**3) + 271/(25920*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(720*epsilon**5)","13399":"3*f_3**2/(320*epsilon) + 119*f_3/(41472*epsilon) - 7*f_5/(384*epsilon) - 263*pi**4/(2073600*epsilon) - pi**6/(90720*epsilon) + 37781/(995328*epsilon) - 361*f_3/(17280*epsilon**2) + 13*f_5/(480*epsilon**2) - 9049/(414720*epsilon**2) + 29*pi**4/(172800*epsilon**2) + 29*f_3/(1440*epsilon**3) - 65/(6912*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 19/(1440*epsilon**4) - 1/(240*epsilon**5)","13400":"11*f_3**2/(540*epsilon) + pi**4*f_3/(21600*epsilon) + 107*f_3/(405*epsilon) - 2419*f_5/(12960*epsilon) - f_7/(12*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","13401":"-14*f_5/(9*epsilon) - 28*f_7/(9*epsilon) + 14*f_9/(3*epsilon)","13402":"-7*f_3**2/(540*epsilon) + pi**4*f_3/(21600*epsilon) + 509*f_3/(1620*epsilon) - 1339*f_5/(12960*epsilon) - 13*f_7/(72*epsilon) - 13*pi**6/(81648*epsilon) + 127*pi**4/(129600*epsilon) - f_3**2/(72*epsilon**2) - 445*f_3/(864*epsilon**2) + 215*f_5/(432*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","13403":"19*f_3**2/(1296*epsilon) - 379*f_3/(1944*epsilon) + pi**4*f_3/(16200*epsilon) + 1337*f_5/(9720*epsilon) + 17*f_7/(1440*epsilon) - 139*pi**4/(194400*epsilon) + 61*pi**6/(489888*epsilon) - f_3**2/(54*epsilon**2) + 409*f_3/(1296*epsilon**2) - 25*f_5/(81*epsilon**2) - 5*pi**6/(40824*epsilon**2) + 7*pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 5*f_5/(27*epsilon**3)","13404":"-791*f_3/(103680*epsilon) - f_5/(288*epsilon) - 13*pi**4/(1036800*epsilon) + 210509/(26873856*epsilon) - 7*f_3/(2160*epsilon**2) + 85457/(22394880*epsilon**2) + f_3/(144*epsilon**3) - 20041/(7464960*epsilon**3) - 667/(124416*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","13405":"-4*f_3**2/(15*epsilon) + f_3*f_5/(40*epsilon) + 41*f_3/(40*epsilon) + 9*f_3_5/(40*epsilon) + 7*f_5/(9*epsilon) - 2989*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","13406":"1355*f_3/(41472*epsilon) - 17*f_5/(576*epsilon) - 111107/(11197440*epsilon) - 11*pi**4/(2073600*epsilon) - f_3/(45*epsilon**2) + f_5/(72*epsilon**2) + pi**4/(57600*epsilon**2) + 57481/(4976640*epsilon**2) + f_3/(480*epsilon**3) - 9071/(2488320*epsilon**3) - 461/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","13407":"3*f_3**2/(40*epsilon) - 19*f_3*f_5/(40*epsilon) + 683*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) + 251*f_5/(144*epsilon) - 6517*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(9072*epsilon) + pi**4/(720*epsilon) - 5*f_3/(6*epsilon**2) - 5*f_5/(12*epsilon**2) + 49*f_7/(32*epsilon**2)","13408":"-13*f_3**2/(180*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(1800*epsilon) + 151*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 881*f_5/(432*epsilon) + 7903*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","13409":"-f_3**2/(5760*epsilon) - 14021*f_3/(622080*epsilon) - 193*f_5/(17280*epsilon) + 23*pi**4/(622080*epsilon) + pi**6/(90720*epsilon) + 110957/(4976640*epsilon) + 3331*f_3/(103680*epsilon**2) - 17*f_5/(2880*epsilon**2) - 28777/(1244160*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 361/(20736*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","13410":"-47*f_3**2/(17280*epsilon) - 11477*f_3/(622080*epsilon) - 1529*f_5/(51840*epsilon) + 139*pi**4/(3110400*epsilon) + 13*pi**6/(1632960*epsilon) + 41953/(995328*epsilon) + 599*f_3/(20736*epsilon**2) + 109*f_5/(8640*epsilon**2) - 8693/(248832*epsilon**2) - 31*pi**4/(345600*epsilon**2) - 89*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 1949/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(720*epsilon**5)","13411":"37*f_3**2/(5760*epsilon) - 4927*f_3/(124416*epsilon) + 67*f_5/(3456*epsilon) - 11*pi**4/(207360*epsilon) + pi**6/(136080*epsilon) + 57071/(1866240*epsilon) - 209*f_3/(20736*epsilon**2) + 17*f_5/(2880*epsilon**2) + pi**4/(69120*epsilon**2) + 2971/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 31/(2592*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13412":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","13413":"5*f_3**2/(216*epsilon) - pi**4*f_3/(10800*epsilon) + 259*f_3/(3456*epsilon) - 251*f_5/(1620*epsilon) + 91*f_7/(5760*epsilon) - 5891/(622080*epsilon) - 29*pi**4/(518400*epsilon) + pi**6/(20412*epsilon) - f_3**2/(360*epsilon**2) - 79*f_3/(1440*epsilon**2) + 49*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) - 17/(1920*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","13414":"19*f_3**2/(4320*epsilon) + 8983*f_3/(622080*epsilon) + 139*f_5/(12960*epsilon) - 49*f_7/(1280*epsilon) - 163*pi**4/(6220800*epsilon) - pi**6/(466560*epsilon) + 18251/(1866240*epsilon) - 47*f_3/(17280*epsilon**2) + 11*f_5/(1080*epsilon**2) - 79/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 31/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13415":"31*f_3**2/(17280*epsilon) + 773*f_3/(622080*epsilon) - 73*f_5/(6480*epsilon) - 13*pi**4/(259200*epsilon) - 7967/(1866240*epsilon) + 11*pi**6/(3265920*epsilon) - 13*f_3/(2160*epsilon**2) + 19*f_5/(8640*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1296*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13416":"-197*f_3**2/(12960*epsilon) - 523*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 409*f_5/(6480*epsilon) - 797*f_7/(34560*epsilon) - 5*pi**6/(122472*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 241*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13417":"31*f_3**2/(12960*epsilon) - 551*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) - 149*f_5/(25920*epsilon) + 359*f_7/(8640*epsilon) - 31*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 181*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13418":"149*f_3/(69120*epsilon) - f_5/(1440*epsilon) - pi**4/(82944*epsilon) + 52603/(44789760*epsilon) - f_3/(384*epsilon**2) - 26531/(14929920*epsilon**2) + pi**4/(34560*epsilon**2) + 4081/(2488320*epsilon**3) - 449/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13419":"f_3**2/(128*epsilon) + 391*f_3/(124416*epsilon) - 19*f_5/(1080*epsilon) - pi**6/(544320*epsilon) + pi**4/(97200*epsilon) + 1667/(207360*epsilon) + f_3/(810*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(43200*epsilon**2) + 1493/(497664*epsilon**2) - f_3/(360*epsilon**3) + 173/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 3/(640*epsilon**4) + 1/(480*epsilon**5)","13420":"-29*f_3**2/(1920*epsilon) + 7439*f_3/(207360*epsilon) + 7*f_5/(2880*epsilon) - 155609/(2488320*epsilon) + pi**6/(120960*epsilon) + 7*pi**4/(64800*epsilon) + 463*f_3/(34560*epsilon**2) + 7*f_5/(960*epsilon**2) - 2945/(82944*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(7200*epsilon**3) + 2243/(69120*epsilon**3) - f_3/(60*epsilon**4) + 91/(2880*epsilon**4) - 11/(480*epsilon**5)","13421":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","13422":"-2*f_3**3/(9*epsilon) - f_3**2/(3*epsilon) + f_3*f_5/epsilon - f_3/(9*epsilon) - 59*f_5/(36*epsilon) + 1771*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","13423":"-2051*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 336157/(33592320*epsilon) - pi**4/(691200*epsilon) + 13*f_3/(4320*epsilon**2) - pi**4/(259200*epsilon**2) + 34241/(2985984*epsilon**2) - f_3/(2160*epsilon**3) - 19567/(2488320*epsilon**3) + 811/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","13424":"-13*f_3**2/(11520*epsilon) + 13*f_3/(248832*epsilon) - 7*f_5/(5760*epsilon) - 3179/(2488320*epsilon) + pi**6/(725760*epsilon) + 101*pi**4/(6220800*epsilon) + 101*f_3/(51840*epsilon**2) + 7*f_5/(5760*epsilon**2) - 7661/(4976640*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(207360*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(11520*epsilon**4) + 7/(1440*epsilon**5)","13425":"-2051*f_3/(622080*epsilon) - f_5/(5760*epsilon) - 336157/(33592320*epsilon) - pi**4/(691200*epsilon) + 13*f_3/(4320*epsilon**2) - pi**4/(259200*epsilon**2) + 34241/(2985984*epsilon**2) - f_3/(2160*epsilon**3) - 19567/(2488320*epsilon**3) + 811/(207360*epsilon**4) - 67/(51840*epsilon**5) + 1/(4320*epsilon**6)","13426":"283*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 815*f_3/(5184*epsilon) - 1109*f_5/(5184*epsilon) - 317*f_7/(17280*epsilon) - 47*pi**4/(155520*epsilon) + 65*pi**6/(979776*epsilon) - 11*f_3**2/(2160*epsilon**2) - 47*f_3/(1296*epsilon**2) + 65*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","13427":"-7*f_3**2/(1080*epsilon) - 15431*f_3/(622080*epsilon) + 4547*f_5/(51840*epsilon) - 71791/(1866240*epsilon) - 187*pi**6/(6531840*epsilon) + pi**4/(7200*epsilon) - 161*f_3/(5760*epsilon**2) + 7*f_5/(4320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13428":"-13*f_3**2/(3240*epsilon) - 1577*f_3/(51840*epsilon) + pi**4*f_3/(25920*epsilon) + 193*f_5/(4320*epsilon) + 19*f_7/(864*epsilon) - pi**6/(69984*epsilon) + pi**4/(311040*epsilon) + f_3**2/(432*epsilon**2) + f_3/(2592*epsilon**2) - 7*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","13429":"f_3**2/(108*epsilon) - 68951*f_3/(622080*epsilon) + 8287*f_5/(51840*epsilon) - 71791/(1866240*epsilon) - 107*pi**6/(6531840*epsilon) + 19*pi**4/(259200*epsilon) + 197*f_3/(17280*epsilon**2) - 193*f_5/(4320*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1021/(51840*epsilon**2) + 13*f_3/(2160*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13430":"-109*f_3**2/(12960*epsilon) - 3949*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 3143*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 29*pi**6/(979776*epsilon) + 17*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(12960*epsilon**2) - 29*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13431":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","13432":"f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 1061*f_3/(25920*epsilon) + 119*f_5/(3240*epsilon) - 19*f_7/(144*epsilon) + pi**6/(40824*epsilon) + 13*pi**4/(51840*epsilon) - f_3**2/(72*epsilon**2) + 13*f_3/(432*epsilon**2) + f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","13433":"-f_3**2/(6*epsilon) - 4*f_3/(9*epsilon) - 5*f_5/(6*epsilon) + 49*f_7/(32*epsilon)","13434":"f_3**2/(1152*epsilon) - 1229*f_3/(248832*epsilon) - 91*f_5/(34560*epsilon) - pi**4/(259200*epsilon) - pi**6/(4354560*epsilon) - 1201/(29859840*epsilon) + 287*f_3/(34560*epsilon**2) + f_5/(480*epsilon**2) - 25699/(4976640*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + pi**4/(172800*epsilon**3) + 881/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 43/(11520*epsilon**4) + 1/(720*epsilon**5)","13435":"49*f_3**2/(1080*epsilon) - 859*f_3/(25920*epsilon) - pi**4*f_3/(4320*epsilon) + 191*f_5/(810*epsilon) - 47*f_7/(144*epsilon) - 11*pi**4/(51840*epsilon) + pi**6/(10206*epsilon) - f_3**2/(72*epsilon**2) - 11*f_3/(432*epsilon**2) + 2*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","13436":"-f_3**2/(6*epsilon) - f_3/(3*epsilon) + 5*f_5/(9*epsilon)","13437":"229*f_3**2/(1080*epsilon) - 859*f_3/(25920*epsilon) - pi**4*f_3/(4320*epsilon) - 152*f_5/(405*epsilon) + f_7/(16*epsilon) - 11*pi**4/(51840*epsilon) + pi**6/(10206*epsilon) - f_3**2/(72*epsilon**2) - 11*f_3/(432*epsilon**2) + 2*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","13438":"727*f_3/(34560*epsilon) + 73*f_5/(5760*epsilon) - 2438009/(67184640*epsilon) + pi**4/(86400*epsilon) - 107*f_3/(4320*epsilon**2) + pi**4/(172800*epsilon**2) + 1205567/(44789760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 31481/(7464960*epsilon**3) - 1429/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","13439":"7*f_3**2/(144*epsilon) - 2899*f_3/(20736*epsilon) - 17*f_5/(576*epsilon) + 53*pi**4/(207360*epsilon) + 5509/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 37/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","13440":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 95*f_3/(288*epsilon) + 35*f_5/(96*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","13441":"7*f_3**2/(144*epsilon) - 2611*f_3/(20736*epsilon) - 7*f_5/(576*epsilon) + 53*pi**4/(207360*epsilon) + 1891/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 19/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","13442":"7*f_3**2/(144*epsilon) - 1747*f_3/(20736*epsilon) - 7*f_5/(576*epsilon) + 1027/(62208*epsilon) + 53*pi**4/(207360*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 19/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","13443":"287539/(16796160*epsilon) - 842329/(44789760*epsilon**2) + 15995/(1492992*epsilon**3) - 545/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","13444":"-601*f_3/(51840*epsilon) - 11*f_5/(640*epsilon) - 7*pi**4/(345600*epsilon) + 1177853/(33592320*epsilon) + 17*f_3/(960*epsilon**2) - 1100233/(44789760*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + 67879/(7464960*epsilon**3) - 2293/(622080*epsilon**4) + 13/(10368*epsilon**5) - 1/(4320*epsilon**6)","13445":"133*f_3**2/(12960*epsilon) + 23*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) - 59*f_5/(25920*epsilon) - f_7/(216*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13446":"7*f_3**2/(144*epsilon) + 19*f_3*f_5/(240*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 67*f_5/(432*epsilon) - 11053*f_7/(34560*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","13447":"f_3**2/(17280*epsilon) + 5173*f_3/(33592320*epsilon) - f_5/(14580*epsilon) - 330113/(403107840*epsilon) - pi**6/(26127360*epsilon) + 497*pi**4/(671846400*epsilon) + 3769*f_3/(11197440*epsilon**2) - f_5/(38880*epsilon**2) - 47339/(67184640*epsilon**2) + 137*pi**4/(111974400*epsilon**2) - 91*f_3/(116640*epsilon**3) - 7*pi**4/(4665600*epsilon**3) + 20501/(11197440*epsilon**3) + 13*f_3/(38880*epsilon**4) - 521/(466560*epsilon**4) + 19/(77760*epsilon**5)","13448":"-7*f_3**2/(72*epsilon) + 29*f_3*f_5/(240*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 869*f_5/(2592*epsilon) - 3619*f_7/(11520*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13449":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","13450":"-7*f_3**2/(120*epsilon) - pi**4*f_3/(600*epsilon) + 26*f_3/(45*epsilon) - f_5/(6*epsilon) - 63*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13451":"f_3**2/(60*epsilon) - 13*f_3*f_5/(108*epsilon) - 23*f_3/(648*epsilon) - 35*f_5/(72*epsilon) + 4571*f_7/(6480*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","13452":"-5*f_3**2/(72*epsilon) + f_3*f_5/(10*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 911*f_5/(2592*epsilon) - 441*f_7/(1280*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13453":"-89*f_3**2/(12960*epsilon) + pi**4*f_3/(129600*epsilon) + 163*f_3/(2880*epsilon) - 169*f_5/(5184*epsilon) - 359*f_7/(17280*epsilon) - 79*pi**4/(777600*epsilon) + 17*pi**6/(979776*epsilon) + f_3**2/(2160*epsilon**2) - 79*f_3/(6480*epsilon**2) + 17*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","13454":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 67*f_3/(1080*epsilon) - 149*f_5/(1296*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","13455":"-119*f_3/(51840*epsilon) + f_5/(8640*epsilon) - pi**4/(86400*epsilon) + 439421/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) - 8059/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 4529/(1866240*epsilon**3) + 11/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","13456":"-37*f_3**2/(270*epsilon) + 131*f_3*f_5/(1080*epsilon) + pi**4*f_3/(1350*epsilon) - f_3_5/(5*epsilon) + 371*f_7/(1620*epsilon) - 181*pi**8/(102060000*epsilon) + 2*f_3**2/(45*epsilon**2) - 7*f_7/(108*epsilon**2)","13457":"59*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 328121/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 3697/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 23/(3888*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","13458":"-8*f_3**3/(9*epsilon) + 7*f_3*f_5/(4*epsilon) + 35*f_7/(9*epsilon) - 2969*f_9/(648*epsilon)","13459":"f_3**2/(40*epsilon) - 49*f_3/(180*epsilon) + 31*f_5/(144*epsilon) - pi**4/(1800*epsilon) + pi**6/(9072*epsilon) - f_3/(15*epsilon**2) + f_5/(12*epsilon**2)","13460":"7*f_3**2/(720*epsilon) - pi**4*f_3/(3600*epsilon) - 581*f_3/(34560*epsilon) + 37*f_5/(2880*epsilon) + 1339/(103680*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","13461":"-29*f_3**2/(1920*epsilon) + 7439*f_3/(207360*epsilon) + 7*f_5/(2880*epsilon) - 155609/(2488320*epsilon) + pi**6/(120960*epsilon) + 7*pi**4/(64800*epsilon) + 463*f_3/(34560*epsilon**2) + 7*f_5/(960*epsilon**2) - 2945/(82944*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(7200*epsilon**3) + 2243/(69120*epsilon**3) - f_3/(60*epsilon**4) + 91/(2880*epsilon**4) - 11/(480*epsilon**5)","13462":"-31*f_3**2/(720*epsilon) + pi**4*f_3/(3600*epsilon) + 373*f_3/(11520*epsilon) + 7*f_5/(240*epsilon) - 29*pi**4/(69120*epsilon) - 607/(829440*epsilon) + f_3**2/(60*epsilon**2) - 29*f_3/(576*epsilon**2) + pi**4/(7200*epsilon**2) + 11/(640*epsilon**2) + f_3/(60*epsilon**3) - 25/(1152*epsilon**3) + 1/(120*epsilon**4)","13463":"f_3**2/(960*epsilon) + 779*f_3/(622080*epsilon) - 55*f_5/(3456*epsilon) + 97*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 3683/(373248*epsilon) + 97*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 95/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13464":"-5*f_3**2/(1728*epsilon) + 9467*f_3/(622080*epsilon) - 241*f_5/(10368*epsilon) + pi**6/(1632960*epsilon) + 193*pi**4/(6220800*epsilon) + 6409/(1866240*epsilon) + 193*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 89/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13465":"f_3**2/(270*epsilon) + pi**4*f_3/(5400*epsilon) + 227*f_3/(2592*epsilon) + 511*f_5/(2592*epsilon) - 1049*f_7/(5760*epsilon) - 41*pi**6/(163296*epsilon) + 133*pi**4/(129600*epsilon) + f_3**2/(90*epsilon**2) + 133*f_3/(1080*epsilon**2) - 41*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","13466":"-f_3**2/(45*epsilon) + 293*f_3/(11520*epsilon) + pi**4*f_3/(3600*epsilon) - f_5/(180*epsilon) - 23*pi**4/(69120*epsilon) + 3413/(829440*epsilon) + f_3**2/(60*epsilon**2) - 23*f_3/(576*epsilon**2) + 53/(11520*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 19/(1152*epsilon**3) + 1/(120*epsilon**4)","13467":"-113*f_3/(34560*epsilon) + 7*f_5/(960*epsilon) - 5447/(829440*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 511/(34560*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 7/(1152*epsilon**3) + 1/(120*epsilon**4)","13468":"f_3**2/(144*epsilon) + 23*f_3/(1296*epsilon) + 127*f_5/(2160*epsilon) - 233207/(2488320*epsilon) - pi**4/(129600*epsilon) + pi**6/(54432*epsilon) + 127*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) - 9283/(414720*epsilon**2) - pi**4/(43200*epsilon**2) - 47*f_3/(720*epsilon**3) + 9749/(138240*epsilon**3) - 7/(768*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","13469":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","13470":"2*f_3**2/(45*epsilon) - 13*f_3*f_5/(108*epsilon) - 7*f_3/(324*epsilon) - 113*f_5/(432*epsilon) + 10829*f_7/(25920*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","13471":"f_3**2/(5760*epsilon) + 85*f_3/(7776*epsilon) + 61*f_5/(4320*epsilon) - 23581/(1658880*epsilon) - pi**6/(90720*epsilon) - 23*pi**4/(6220800*epsilon) + 209*f_3/(103680*epsilon**2) - 23*f_5/(2880*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 14117/(1244160*epsilon**2) - 17*f_3/(1080*epsilon**3) + 29/(6912*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 5/(432*epsilon**4) + 1/(240*epsilon**5)","13472":"-23*f_3**2/(51840*epsilon) + 301*f_3/(23040*epsilon) - 1183*f_5/(77760*epsilon) + 103*pi**4/(9331200*epsilon) + 29*pi**6/(9797760*epsilon) + 6173/(1866240*epsilon) + 103*f_3/(77760*epsilon**2) + 61*f_5/(25920*epsilon**2) - 541/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13473":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","13474":"41*f_3/(19440*epsilon) + f_5/(6912*epsilon) - 356423/(67184640*epsilon) + 19*pi**4/(1555200*epsilon) - 101*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 14251/(14929920*epsilon**2) + f_3/(8640*epsilon**3) + 1319/(622080*epsilon**3) + 35/(20736*epsilon**4) - 7/(2592*epsilon**5) + 1/(1080*epsilon**6)","13475":"-7*f_3**2/(2880*epsilon) + 1447*f_3/(622080*epsilon) + f_5/(640*epsilon) - pi**6/(272160*epsilon) + 29*pi**4/(6220800*epsilon) + 2153/(933120*epsilon) + 29*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(57600*epsilon**2) + 19/(8640*epsilon**2) - f_3/(480*epsilon**3) - 7/(1296*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(216*epsilon**4) + 1/(180*epsilon**5)","13476":"823*f_3/(311040*epsilon) + f_5/(6912*epsilon) - 60715/(13436928*epsilon) + 13*pi**4/(1036800*epsilon) - 11*f_3/(5760*epsilon**2) + pi**4/(1036800*epsilon**2) + 1939/(14929920*epsilon**2) + f_3/(8640*epsilon**3) + 1127/(622080*epsilon**3) + 199/(103680*epsilon**4) - 7/(2592*epsilon**5) + 1/(1080*epsilon**6)","13477":"617*f_3/(207360*epsilon) + 19*f_5/(34560*epsilon) - 147889/(134369280*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(345600*epsilon**2) + 557/(44789760*epsilon**2) - f_3/(2880*epsilon**3) - 3217/(933120*epsilon**3) - 31/(311040*epsilon**4) + 11/(1620*epsilon**5) - 1/(216*epsilon**6)","13478":"-847*f_3/(622080*epsilon) - 19*f_5/(103680*epsilon) - pi**4/(691200*epsilon) + 943/(403107840*epsilon) - f_3/(5760*epsilon**2) - 56297/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 5383/(2799360*epsilon**3) + 739/(933120*epsilon**4) - 31/(9720*epsilon**5) + 1/(648*epsilon**6)","13479":"-859481/(67184640*epsilon) + 33917/(4478976*epsilon**2) - 5131/(1866240*epsilon**3) + 19/(31104*epsilon**4) - 1/(12960*epsilon**5)","13480":"47*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 139*f_3/(288*epsilon) + 145*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","13481":"-7*f_3**2/(480*epsilon) + 3467*f_3/(77760*epsilon) - 37*f_5/(2160*epsilon) - 519317/(14929920*epsilon) - 167*pi**4/(6220800*epsilon) + pi**6/(241920*epsilon) + 611*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 61*pi**4/(1036800*epsilon**2) - 2791/(622080*epsilon**2) + 43*f_3/(1080*epsilon**3) - 10513/(207360*epsilon**3) + 7*pi**4/(43200*epsilon**3) - 13*f_3/(360*epsilon**4) + 91/(1728*epsilon**4) - 19/(1440*epsilon**5)","13482":"19*f_3**2/(25920*epsilon) - 139*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 547*f_5/(77760*epsilon) - 61*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) + 2435/(746496*epsilon) + 121*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 121*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 13/(10368*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","13483":"-f_3**2/(2160*epsilon) + pi**4*f_3/(388800*epsilon) + 1033*f_3/(311040*epsilon) - 643*f_5/(77760*epsilon) + 61*f_7/(51840*epsilon) - 43*pi**4/(1036800*epsilon) + pi**6/(108864*epsilon) + f_3**2/(6480*epsilon**2) - 43*f_3/(8640*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13484":"1759*f_3/(1244160*epsilon) - f_5/(13824*epsilon) - 73*pi**4/(12441600*epsilon) - 105869/(1612431360*epsilon) - 41*f_3/(207360*epsilon**2) + pi**4/(414720*epsilon**2) + 2491/(3359232*epsilon**2) - f_3/(1728*epsilon**3) - 695/(279936*epsilon**3) + 937/(373248*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","13485":"-61*f_3/(103680*epsilon) + pi**4/(345600*epsilon) + 5273/(16796160*epsilon) + f_3/(2880*epsilon**2) + 1103/(2239488*epsilon**2) - 139/(116640*epsilon**3) + 73/(77760*epsilon**4) - 1/(3240*epsilon**5)","13486":"-59*f_3/(41472*epsilon) + 11581/(14929920*epsilon) + 17*pi**4/(2073600*epsilon) + f_3/(8640*epsilon**2) + 19/(466560*epsilon**2) - 473/(622080*epsilon**3) + 1/(1440*epsilon**4) - 1/(4320*epsilon**5)","13487":"71*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 120109/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) + 7273/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 73/(1866240*epsilon**3) + 1093/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","13488":"-109*f_3**2/(5184*epsilon) + 17*pi**4*f_3/(129600*epsilon) + 1759*f_3/(51840*epsilon) - 331*f_5/(12960*epsilon) + 5*f_7/(192*epsilon) - 7*pi**6/(279936*epsilon) + pi**4/(31104*epsilon) + 17*f_3**2/(2160*epsilon**2) + 5*f_3/(1296*epsilon**2) - 49*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","13489":"-37*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 4423*f_3/(155520*epsilon) - 827*f_5/(19440*epsilon) - 359*f_7/(51840*epsilon) - 37*pi**4/(583200*epsilon) + 13*pi**6/(839808*epsilon) + f_3**2/(6480*epsilon**2) - 37*f_3/(4860*epsilon**2) + 91*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13490":"-109*f_3**2/(5184*epsilon) + 17*pi**4*f_3/(129600*epsilon) + 3919*f_3/(51840*epsilon) - 751*f_5/(12960*epsilon) + 17*f_7/(1728*epsilon) - 7*pi**6/(279936*epsilon) + pi**4/(31104*epsilon) + 17*f_3**2/(2160*epsilon**2) + 5*f_3/(1296*epsilon**2) - 49*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","13491":"-235*f_3/(248832*epsilon) - 137*f_5/(207360*epsilon) + pi**4/(207360*epsilon) + 343381/(268738560*epsilon) - f_3/(4608*epsilon**2) - 707/(995328*epsilon**2) - pi**4/(230400*epsilon**2) + f_3/(2880*epsilon**3) - 2003/(3732480*epsilon**3) + 689/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","13492":"-155*f_3/(248832*epsilon) + 37*f_5/(69120*epsilon) - pi**4/(388800*epsilon) + 100561/(268738560*epsilon) + 167*f_3/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 89/(1658880*epsilon**2) + f_3/(8640*epsilon**3) - 631/(746496*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","13493":"-155*f_3/(248832*epsilon) + 37*f_5/(69120*epsilon) - pi**4/(388800*epsilon) + 100561/(268738560*epsilon) + 167*f_3/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 89/(1658880*epsilon**2) + f_3/(8640*epsilon**3) - 631/(746496*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","13494":"-73*f_3/(103680*epsilon) - 13*f_5/(8640*epsilon) - 7*pi**4/(1036800*epsilon) + 11831/(3732480*epsilon) - 7*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 353/(311040*epsilon**2) + f_3/(2160*epsilon**3) - 37/(25920*epsilon**3) + 1/(2160*epsilon**4)","13495":"4783*f_3/(1866240*epsilon) + 11*f_5/(34560*epsilon) - 297379/(134369280*epsilon) - 209*pi**4/(18662400*epsilon) - 583*f_3/(311040*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 29639/(22394880*epsilon**2) + f_3/(3240*epsilon**3) + 1181/(5598720*epsilon**3) - 851/(933120*epsilon**4) + 1/(1620*epsilon**5) - 1/(6480*epsilon**6)","13496":"-49*f_3/(414720*epsilon) + 37*f_5/(69120*epsilon) - pi**4/(259200*epsilon) + 46669/(268738560*epsilon) + f_3/(1536*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 149/(4976640*epsilon**2) + f_3/(8640*epsilon**3) - 3227/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","13497":"353*f_3/(466560*epsilon) - 11*f_5/(23040*epsilon) - 241*pi**4/(37324800*epsilon) + 697729/(1209323520*epsilon) - 67*f_3/(124416*epsilon**2) - 181241/(403107840*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + f_3/(8640*epsilon**3) + 8389/(8398080*epsilon**3) - 6991/(5598720*epsilon**4) + 43/(58320*epsilon**5) - 7/(38880*epsilon**6)","13498":"1759*f_3/(1244160*epsilon) - f_5/(13824*epsilon) - 73*pi**4/(12441600*epsilon) - 105869/(1612431360*epsilon) - 41*f_3/(207360*epsilon**2) + pi**4/(414720*epsilon**2) + 2491/(3359232*epsilon**2) - f_3/(1728*epsilon**3) - 695/(279936*epsilon**3) + 937/(373248*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","13499":"77*f_3/(46080*epsilon) + 11*f_5/(7680*epsilon) - 4789397/(1612431360*epsilon) + 31*pi**4/(12441600*epsilon) + 167*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) - 2279/(33592320*epsilon**2) - f_3/(960*epsilon**3) - 1261/(1399680*epsilon**3) + 3821/(1866240*epsilon**4) - 11/(7776*epsilon**5) + 1/(2592*epsilon**6)","13500":"322541/(44789760*epsilon) - 65749/(14929920*epsilon**2) + 2371/(1244160*epsilon**3) - 59/(103680*epsilon**4) + 1/(8640*epsilon**5)","13501":"-101*f_3/(8640*epsilon) - 121*f_5/(8640*epsilon) + pi**4/(28800*epsilon) + 5597/(622080*epsilon) + f_3/(240*epsilon**2) - 31/(12960*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 17/(4320*epsilon**3) - 1/(720*epsilon**4)","13502":"79*f_3/(103680*epsilon) - pi**4/(622080*epsilon) + 2653/(8957952*epsilon) - f_3/(5184*epsilon**2) - 62729/(134369280*epsilon**2) + 1861/(3732480*epsilon**3) - 17/(62208*epsilon**4) + 1/(15552*epsilon**5)","13503":"f_3**2/(11520*epsilon) + 9053*f_3/(3732480*epsilon) - 71*f_5/(51840*epsilon) - 49*pi**4/(3110400*epsilon) - 4997/(7464960*epsilon) + pi**6/(3265920*epsilon) - 49*f_3/(25920*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(129600*epsilon**2) + 19159/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 97/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(34560*epsilon**4) - 1/(8640*epsilon**5)","13504":"-11*f_3/(41472*epsilon) - f_5/(1728*epsilon) - pi**4/(2073600*epsilon) + 9281/(22394880*epsilon) - f_3/(17280*epsilon**2) + 40943/(268738560*epsilon**2) - 2425/(4478976*epsilon**3) + 199/(155520*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","13505":"5*f_3**2/(6912*epsilon) + 6137*f_3/(3732480*epsilon) - 181*f_5/(51840*epsilon) - 23*pi**4/(1555200*epsilon) + 1663/(1866240*epsilon) + pi**6/(933120*epsilon) - 23*f_3/(12960*epsilon**2) + 13*f_5/(17280*epsilon**2) + 10087/(14929920*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 437/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 19/(34560*epsilon**4) - 1/(8640*epsilon**5)","13506":"17*f_3/(69120*epsilon) + 11*f_5/(103680*epsilon) - 17*pi**4/(6220800*epsilon) + 4279/(29859840*epsilon) - 17*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 13927/(53747712*epsilon**2) + f_3/(8640*epsilon**3) - 24977/(22394880*epsilon**3) + 2/(1215*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","13507":"f_3**2/(25920*epsilon) - 547*f_3/(17280*epsilon) - pi**4*f_3/(129600*epsilon) + 47*f_5/(1080*epsilon) + 359*f_7/(17280*epsilon) - 55*pi**6/(1959552*epsilon) + 17*pi**4/(155520*epsilon) - f_3**2/(2160*epsilon**2) + 17*f_3/(1296*epsilon**2) - 55*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","13508":"-121579/(26873856*epsilon) + 131137/(44789760*epsilon**2) - 4699/(3732480*epsilon**3) + 19/(62208*epsilon**4) - 1/(25920*epsilon**5)","13509":"49*f_3**2/(720*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 2023*f_7/(6912*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","13510":"457*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 17*pi**4/(4665600*epsilon) + 566303/(1612431360*epsilon) + 11*f_3/(311040*epsilon**2) - 26683/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 109/(139968*epsilon**3) - 1811/(1866240*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","13511":"5*f_3**2/(10368*epsilon) - 179*f_3/(746496*epsilon) + f_5/(62208*epsilon) - 14153/(11197440*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 71/(103680*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 47/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13512":"-f_3**2/(12*epsilon) + pi**4*f_3/(3600*epsilon) + 709*f_3/(5184*epsilon) - 97*f_5/(1440*epsilon) - 7*pi**4/(16200*epsilon) + 28387/(1244160*epsilon) + 2*f_3**2/(45*epsilon**2) - 257*f_3/(2160*epsilon**2) + pi**4/(10800*epsilon**2) + 2287/(34560*epsilon**2) + f_3/(15*epsilon**3) - 197/(2880*epsilon**3) + 13/(720*epsilon**4)","13513":"-47*f_3**2/(2880*epsilon) + 263*f_3/(12960*epsilon) - 77*f_5/(4320*epsilon) - 36751/(497664*epsilon) + 211*pi**4/(1036800*epsilon) + 13*pi**6/(272160*epsilon) + 347*f_3/(17280*epsilon**2) + 49*f_5/(1440*epsilon**2) - 16841/(207360*epsilon**2) + 47*pi**4/(172800*epsilon**2) + f_3/(20*epsilon**3) - pi**4/(2400*epsilon**3) + 37/(1920*epsilon**3) - f_3/(20*epsilon**4) + 7/(120*epsilon**4) - 1/(40*epsilon**5)","13514":"-31*f_3**2/(240*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 265*f_5/(2592*epsilon) + 4151*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13515":"-89*f_3/(34560*epsilon) - 7*f_5/(17280*epsilon) + 23*pi**4/(3110400*epsilon) + 178229/(134369280*epsilon) + 23*f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 41087/(44789760*epsilon**2) - f_3/(4320*epsilon**3) + 6557/(3732480*epsilon**3) - 877/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13516":"11*f_3**2/(2160*epsilon) - pi**4*f_3/(4320*epsilon) + 1187*f_3/(2592*epsilon) - 1199*f_5/(2592*epsilon) + 23*f_7/(480*epsilon) - 23*pi**6/(163296*epsilon) + 59*pi**4/(64800*epsilon) - f_3**2/(72*epsilon**2) + 461*f_3/(2160*epsilon**2) - 91*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(4320*epsilon**2) - 7*f_3/(18*epsilon**3) + 7*f_5/(18*epsilon**3)","13517":"-f_3**2/(360*epsilon) + 2269*f_3/(34560*epsilon) + 11*f_5/(8640*epsilon) - 49*f_7/(640*epsilon) - 4393/(138240*epsilon) - 59*pi**4/(345600*epsilon) + pi**6/(27216*epsilon) - 59*f_3/(2880*epsilon**2) + f_5/(36*epsilon**2) - 341/(23040*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) + 161/(15360*epsilon**3) + 11/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","13518":"-f_3**2/(17280*epsilon) - 3691*f_3/(933120*epsilon) - f_5/(96*epsilon) - 1099/(349920*epsilon) + 209*pi**4/(6220800*epsilon) + 13*pi**6/(3265920*epsilon) - 253*f_3/(155520*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(77760*epsilon**2) + 277/(466560*epsilon**2) + 5*f_3/(432*epsilon**3) - 61/(12960*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 19/(6480*epsilon**4)","13519":"23*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 43*f_5/(648*epsilon) - 7*f_7/(1440*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","13520":"181*f_3/(8640*epsilon) - 545887/(22394880*epsilon) - pi**4/(172800*epsilon) - 11*f_3/(1440*epsilon**2) + 37931/(7464960*epsilon**2) + 215/(124416*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","13521":"19*f_3**2/(30*epsilon) - 5*f_3*f_5/(8*epsilon) - 18521*f_3/(8640*epsilon) - 629*f_5/(720*epsilon) + 931*f_7/(320*epsilon) + pi**4/(86400*epsilon) + 8981/(25920*epsilon) + 341*f_3/(360*epsilon**2) + 3*f_5/(4*epsilon**2) - 147*f_7/(80*epsilon**2) - 137/(1080*epsilon**2) - pi**4/(3600*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","13522":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","13523":"-173*f_3**2/(12960*epsilon) - f_3/(3456*epsilon) + pi**4*f_3/(32400*epsilon) + 157*f_5/(3240*epsilon) - 559*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 301*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 301*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13524":"-f_3**2/(5760*epsilon) + 9943*f_3/(622080*epsilon) - 77*f_5/(8640*epsilon) - 863761/(44789760*epsilon) + pi**6/(544320*epsilon) + 19*pi**4/(777600*epsilon) + 739*f_3/(103680*epsilon**2) + f_5/(960*epsilon**2) - 29203/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 7823/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","13525":"143*f_3**2/(6480*epsilon) - 119*f_3/(5760*epsilon) - 11*pi**4*f_3/(129600*epsilon) - 67*f_5/(1296*epsilon) + 9*f_7/(640*epsilon) + 11*pi**4/(1555200*epsilon) + 19783/(933120*epsilon) + 13*pi**6/(489888*epsilon) - 11*f_3**2/(2160*epsilon**2) + 11*f_3/(12960*epsilon**2) + 13*f_5/(648*epsilon**2) - 613/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 11/(3240*epsilon**3) - 1/(2160*epsilon**4)","13526":"-43*f_3**2/(270*epsilon) - 493*f_3/(5184*epsilon) + pi**4*f_3/(2700*epsilon) - 2213*f_5/(12960*epsilon) + 2099*f_7/(5760*epsilon) - 67*pi**4/(51840*epsilon) + 41*pi**6/(163296*epsilon) + f_3**2/(45*epsilon**2) - 67*f_3/(432*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13527":"-107*f_3**2/(120*epsilon) + 3*f_3*f_5/(10*epsilon) - 1991*f_3/(1728*epsilon) + 9*f_3_5/(20*epsilon) - 2411*f_5/(720*epsilon) + 1421*f_7/(240*epsilon) - 2063*pi**8/(15120000*epsilon) - 41/(25920*epsilon) + 227*pi**4/(86400*epsilon) + pi**6/(3024*epsilon) + 227*f_3/(720*epsilon**2) + f_5/(4*epsilon**2) - 49*f_7/(80*epsilon**2) - 7/(432*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","13528":"461*f_3/(8640*epsilon) - 31*f_5/(720*epsilon) + 31/(25920*epsilon) + 11*pi**4/(86400*epsilon) + 11*f_3/(720*epsilon**2) - pi**4/(7200*epsilon**2) + 37/(2160*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","13529":"197*f_3/(51840*epsilon) + 119*f_5/(2880*epsilon) - 44369/(2488320*epsilon) - 13*pi**4/(129600*epsilon) - 13*f_3/(1080*epsilon**2) - 8729/(829440*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - 229/(13824*epsilon**3) + 37/(1440*epsilon**4) - 11/(480*epsilon**5) + 1/(72*epsilon**6)","13530":"-f_3**2/(288*epsilon) - 17947*f_3/(103680*epsilon) + 305*f_5/(1728*epsilon) - 9467/(311040*epsilon) + 263*pi**4/(1036800*epsilon) + 11*pi**6/(272160*epsilon) + 1093*f_3/(8640*epsilon**2) - 119*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 163/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","13531":"f_3**2/(144*epsilon) - 13421*f_3/(103680*epsilon) + 1883*f_5/(17280*epsilon) - 49*f_7/(640*epsilon) - pi**6/(27216*epsilon) + 53*pi**4/(207360*epsilon) + 239521/(2488320*epsilon) + 223*f_3/(8640*epsilon**2) - f_5/(36*epsilon**2) - 47729/(829440*epsilon**2) + 23*pi**4/(172800*epsilon**2) + 23*f_3/(1440*epsilon**3) - 95/(6912*epsilon**3) + 91/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","13532":"5*f_3**2/(192*epsilon) + 379*f_3/(103680*epsilon) - 73*f_5/(960*epsilon) - 23*pi**4/(259200*epsilon) - 12191/(2488320*epsilon) + pi**6/(25920*epsilon) - 77*f_3/(2160*epsilon**2) + 13*f_5/(480*epsilon**2) - 1669/(103680*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) - 7/(2160*epsilon**3) - f_3/(120*epsilon**4) + 7/(360*epsilon**4) - 1/(120*epsilon**5)","13533":"29*f_3/(77760*epsilon) - f_5/(1152*epsilon) - 74753/(268738560*epsilon) + 13*pi**4/(1555200*epsilon) - 13*f_3/(25920*epsilon**2) - 161/(3732480*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 49/(622080*epsilon**3) + 1/(960*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","13534":"19*f_3/(69120*epsilon) - 13343/(14929920*epsilon) + pi**4/(230400*epsilon) - f_3/(2880*epsilon**2) + 149/(233280*epsilon**2) - 109/(124416*epsilon**3) + 1/(1440*epsilon**4) - 1/(4320*epsilon**5)","13535":"-f_3**2/(17280*epsilon) - 2047*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 179/(2239488*epsilon) + pi**6/(1088640*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 109/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13536":"-f_3**2/(17280*epsilon) - 4999*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + pi**6/(1088640*epsilon) + 7*pi**4/(460800*epsilon) + 5039/(2239488*epsilon) + 7*f_3/(3840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 529/(311040*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 59/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13537":"f_3**2/(30*epsilon) - f_3*f_5/(10*epsilon) - 11*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 5*f_5/(72*epsilon) + 2107*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","13538":"f_3**2/(180*epsilon) - 19*f_3*f_5/(240*epsilon) - 41*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(216*epsilon) + 3577*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","13539":"17*f_3**2/(240*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(216*epsilon) - 35*f_5/(324*epsilon) - 77*f_7/(4320*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","13540":"f_3**2/(1920*epsilon) - 1687*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) + 11119/(11197440*epsilon) + 47*pi**4/(4147200*epsilon) + 47*f_3/(34560*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 7/(62208*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13541":"5*f_3**2/(10368*epsilon) - 1183*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 431/(2239488*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 1/(20736*epsilon**2) - 7*f_3/(5184*epsilon**3) + 11/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13542":"-223*f_3**2/(360*epsilon) - 77*f_3/(180*epsilon) + pi**4*f_3/(1800*epsilon) + 253*f_5/(216*epsilon) + 91*f_7/(360*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13543":"-37*f_3**2/(360*epsilon) + 4039*f_3/(17280*epsilon) - 13*f_5/(720*epsilon) - 7*f_7/(160*epsilon) - 2051/(46080*epsilon) - 61*pi**4/(172800*epsilon) + f_3**2/(10*epsilon**2) - 7*f_3/(30*epsilon**2) + pi**4/(2400*epsilon**2) + 287/(3840*epsilon**2) + f_3/(20*epsilon**3) - 17/(320*epsilon**3) + 1/(80*epsilon**4)","13544":"127*f_3/(414720*epsilon) + 7*f_5/(207360*epsilon) - 29*pi**4/(37324800*epsilon) - 275933/(4837294080*epsilon) - 29*f_3/(311040*epsilon**2) - 290233/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 30133/(33592320*epsilon**3) - 6997/(5598720*epsilon**4) + 13/(14580*epsilon**5) - 1/(3888*epsilon**6)","13545":"71*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 120109/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) + 7273/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 73/(1866240*epsilon**3) + 1093/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","13546":"-23*f_3**2/(45*epsilon) + 2*f_3*f_5/(5*epsilon) + pi**4*f_3/(1800*epsilon) + 53*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 661*f_5/(432*epsilon) + 9163*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13547":"25*f_3**2/(576*epsilon) - 77317*f_3/(622080*epsilon) - 1273*f_5/(17280*epsilon) + 49*f_7/(640*epsilon) - 823*pi**4/(6220800*epsilon) - pi**6/(181440*epsilon) + 808879/(7464960*epsilon) + 931*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 13949/(248832*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 2773/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","13548":"71*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 10*f_5/(27*epsilon) - 203*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13549":"7*f_3**2/(180*epsilon) - 947*f_3/(8640*epsilon) + 5*f_5/(216*epsilon) - pi**6/(13608*epsilon) + 13*pi**4/(86400*epsilon) + 1831/(11520*epsilon) + 13*f_3/(720*epsilon**2) - f_5/(18*epsilon**2) + 89/(2880*epsilon**2) - 1/(80*epsilon**3)","13550":"-3*f_3**2/(40*epsilon) - 58631*f_3/(103680*epsilon) + 1439*f_5/(2880*epsilon) + 77*pi**4/(518400*epsilon) + pi**6/(40320*epsilon) + 73019/(311040*epsilon) + 439*f_3/(1728*epsilon**2) - 13*f_5/(80*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13551":"f_3**2/(90*epsilon) + 55*f_3/(108*epsilon) - 67*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","13552":"263*f_3/(3732480*epsilon) - f_5/(311040*epsilon) - 36773/(537477120*epsilon) + 17*pi**4/(37324800*epsilon) + 17*f_3/(311040*epsilon**2) - 53/(699840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 3697/(33592320*epsilon**3) + 7/(58320*epsilon**4) + 7/(25920*epsilon**5) - 1/(3888*epsilon**6)","13553":"-647*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) + 6371/(1074954240*epsilon) + 11*pi**4/(14929920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2488320*epsilon**2) + 22313/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 7601/(67184640*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","13554":"-449*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) - 2521/(537477120*epsilon) + 23*pi**4/(37324800*epsilon) - 13*f_3/(1244160*epsilon**2) - pi**4/(2488320*epsilon**2) + 8701/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 311/(16796160*epsilon**3) - 443/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","13555":"-359*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 118907/(1074954240*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 49817/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 8681/(67184640*epsilon**3) - 1399/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","13556":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","13557":"f_3**2/(11520*epsilon) + 379*f_3/(7464960*epsilon) + 7*f_5/(23040*epsilon) - 29597/(59719680*epsilon) - pi**6/(9797760*epsilon) + pi**4/(223948800*epsilon) + f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 5731/(44789760*epsilon**2) - 23*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 131/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 1/(3888*epsilon**4) + 1/(8640*epsilon**5)","13558":"11*f_3/(8957952*epsilon) - f_5/(248832*epsilon) + 67/(143327232*epsilon) + 7*pi**4/(268738560*epsilon) + 7*f_3/(2239488*epsilon**2) - pi**4/(22394880*epsilon**2) + 35/(35831808*epsilon**2) - f_3/(186624*epsilon**3) + 19/(8957952*epsilon**3) + 11/(2239488*epsilon**4) + 7/(559872*epsilon**5) - 1/(46656*epsilon**6)","13559":"11*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 3361/(716636160*epsilon) - f_3/(58320*epsilon**2) + 1543/(358318080*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 89/(14929920*epsilon**3) + 59/(4478976*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","13560":"-f_3**2/(207360*epsilon) - 547*f_3/(14929920*epsilon) - 77*f_5/(1244160*epsilon) - 949/(17915904*epsilon) + 301*pi**4/(447897600*epsilon) + pi**6/(13063680*epsilon) + 301*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 4969/(89579520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 79/(933120*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 113/(622080*epsilon**4) + 7/(25920*epsilon**5)","13561":"-5*f_3**2/(62208*epsilon) - 199*f_3/(7464960*epsilon) + 143*f_5/(1866240*epsilon) - 71/(829440*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(58786560*epsilon) - 127*f_3/(1866240*epsilon**2) - f_5/(155520*epsilon**2) - 173/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 1/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","13562":"f_3**2/(11520*epsilon) - 541*f_3/(2488320*epsilon) - 23*f_5/(207360*epsilon) - pi**6/(9797760*epsilon) + pi**4/(8957952*epsilon) + 14761/(33592320*epsilon) + 5*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 12521/(67184640*epsilon**2) - 17*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1399680*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(4860*epsilon**5)","13563":"7*f_3/(746496*epsilon) - 37*f_5/(414720*epsilon) + 509/(39813120*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 901/(59719680*epsilon**2) - 11*f_3/(103680*epsilon**3) + 527/(22394880*epsilon**3) + 11/(248832*epsilon**4) + 1/(3240*epsilon**5) - 1/(2592*epsilon**6)","13564":"-233*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) - 41941/(537477120*epsilon) - 7*f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 21157/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) + 283/(16796160*epsilon**3) - 587/(3732480*epsilon**4) + 1/(6480*epsilon**5) - 1/(15552*epsilon**6)","13565":"f_3/(155520*epsilon) + 7*f_5/(69120*epsilon) - 7*pi**4/(6220800*epsilon) + 239783/(1612431360*epsilon) + 7*f_3/(20736*epsilon**2) - 136511/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 991/(1399680*epsilon**3) - 1739/(1866240*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","13566":"-97*f_3/(155520*epsilon) + f_5/(23040*epsilon) - 140987/(268738560*epsilon) + 13*pi**4/(37324800*epsilon) + 71*f_3/(622080*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 89857/(134369280*epsilon**2) - f_3/(6480*epsilon**3) + 677/(11197440*epsilon**3) - 2041/(1866240*epsilon**4) + 29/(25920*epsilon**5) - 1/(2592*epsilon**6)","13567":"7*f_3**2/(192*epsilon) - 9421*f_3/(207360*epsilon) - 157*f_5/(5760*epsilon) + pi**6/(725760*epsilon) + 35189/(4976640*epsilon) + 41*pi**4/(207360*epsilon) + 229*f_3/(17280*epsilon**2) - f_5/(80*epsilon**2) - 14413/(829440*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(28800*epsilon**3) + 35/(6912*epsilon**3) - f_3/(240*epsilon**4) + 89/(5760*epsilon**4) - 1/(120*epsilon**5)","13568":"113*f_3**2/(1440*epsilon) - 2131*f_3/(20736*epsilon) - 1843*f_5/(8640*epsilon) - 451*pi**4/(518400*epsilon) + 38969/(311040*epsilon) + 31*pi**6/(155520*epsilon) + 1499*f_3/(8640*epsilon**2) - 41*f_5/(360*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13569":"-107*f_3**2/(17280*epsilon) + 107*f_3/(124416*epsilon) + 163*f_5/(12960*epsilon) - 71*pi**4/(3110400*epsilon) - 491/(373248*epsilon) - pi**6/(816480*epsilon) - 71*f_3/(25920*epsilon**2) - 11*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(38880*epsilon**2) + f_3/(360*epsilon**3) - 1/(480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13570":"-169*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 595*f_3/(31104*epsilon) - 37*f_5/(1215*epsilon) - 359*f_7/(51840*epsilon) - 59*pi**4/(1166400*epsilon) + 79*pi**6/(5878656*epsilon) + f_3**2/(6480*epsilon**2) - 59*f_3/(9720*epsilon**2) + 79*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13571":"-263*f_3/(414720*epsilon) - 7*f_5/(69120*epsilon) - 1170091/(1612431360*epsilon) + 11*pi**4/(12441600*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 150709/(268738560*epsilon**2) - f_3/(17280*epsilon**3) - 16213/(11197440*epsilon**3) + 4849/(1866240*epsilon**4) - 43/(19440*epsilon**5) + 1/(1296*epsilon**6)","13572":"127*f_3/(414720*epsilon) + 7*f_5/(207360*epsilon) - 29*pi**4/(37324800*epsilon) - 275933/(4837294080*epsilon) - 29*f_3/(311040*epsilon**2) - 290233/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 30133/(33592320*epsilon**3) - 6997/(5598720*epsilon**4) + 13/(14580*epsilon**5) - 1/(3888*epsilon**6)","13573":"181*f_3/(414720*epsilon) + 7*f_5/(34560*epsilon) + 17*pi**4/(12441600*epsilon) + 1627063/(806215680*epsilon) + 13*f_3/(51840*epsilon**2) - 50681/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 16759/(11197440*epsilon**3) + 173/(93312*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","13574":"-839*f_3/(622080*epsilon) + 7*pi**4/(1244160*epsilon) + 1390669/(806215680*epsilon) + 79*f_3/(103680*epsilon**2) - 6331/(13436928*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 17803/(11197440*epsilon**3) + 883/(466560*epsilon**4) - 17/(15552*epsilon**5) + 1/(3240*epsilon**6)","13575":"2839*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 557807/(2418647040*epsilon) - 13*pi**4/(27993600*epsilon) - 13*f_3/(233280*epsilon**2) + pi**4/(18662400*epsilon**2) + 58639/(483729408*epsilon**2) + f_3/(155520*epsilon**3) - 773/(1119744*epsilon**3) + 14623/(16796160*epsilon**4) - 49/(116640*epsilon**5) + 1/(11664*epsilon**6)","13576":"7*f_3/(10368*epsilon) + 1/(23040*epsilon) - 29/(138240*epsilon**2) - 25/(20736*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","13577":"13*f_3**2/(17280*epsilon) - 343*f_3/(207360*epsilon) + 71*f_5/(25920*epsilon) - 113*pi**4/(4665600*epsilon) - pi**6/(1088640*epsilon) - 6407/(7464960*epsilon) - 113*f_3/(38880*epsilon**2) - 7*f_5/(8640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 6199/(3732480*epsilon**2) + 13*f_3/(6480*epsilon**3) - 781/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(576*epsilon**4) - 1/(2160*epsilon**5)","13578":"59*f_3**2/(3240*epsilon) - 2429*f_3/(51840*epsilon) - pi**4*f_3/(8100*epsilon) + 131*f_5/(8640*epsilon) - 239*f_7/(34560*epsilon) + 2677/(622080*epsilon) + 13*pi**4/(194400*epsilon) + 25*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) + 13*f_3/(1620*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 221/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 1/(180*epsilon**3) - 1/(720*epsilon**4)","13579":"143*f_3**2/(12960*epsilon) - 1873*f_3/(51840*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 1133*f_5/(25920*epsilon) - 317*f_7/(8640*epsilon) + 6421/(622080*epsilon) + 13*pi**6/(979776*epsilon) + 127*pi**4/(777600*epsilon) - 11*f_3**2/(1080*epsilon**2) + 127*f_3/(6480*epsilon**2) + 13*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 257/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(108*epsilon**3) + 1/(180*epsilon**3) - 1/(720*epsilon**4)","13580":"35*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 49*f_3/(96*epsilon) + 185*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","13581":"-2*f_3**3/(9*epsilon) + f_3**2/(2*epsilon) + 23*f_5/(18*epsilon) + 889*f_7/(288*epsilon) - 1567*f_9/(324*epsilon)","13582":"2*f_3**3/(3*epsilon) - 5*f_3*f_5/epsilon + 12*f_3_5/epsilon - 449*f_9/(108*epsilon) - 29*pi**8/(47250*epsilon)","13583":"-131*f_3**2/(1080*epsilon) - pi**4*f_3/(4320*epsilon) + 3461*f_3/(25920*epsilon) - 79*f_5/(810*epsilon) + f_7/(16*epsilon) - 11*pi**4/(51840*epsilon) + pi**6/(10206*epsilon) - f_3**2/(72*epsilon**2) - 11*f_3/(432*epsilon**2) + 2*f_5/(27*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","13584":"7*f_3**2/(80*epsilon) - 37319*f_3/(103680*epsilon) + 209*f_5/(2880*epsilon) - 11*pi**6/(362880*epsilon) + 221*pi**4/(518400*epsilon) + 73019/(311040*epsilon) + 151*f_3/(1728*epsilon**2) + 11*f_5/(240*epsilon**2) - 3029/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(432*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13585":"-53*f_3**2/(480*epsilon) + 93841*f_3/(103680*epsilon) - 1007*f_5/(960*epsilon) - 43*pi**4/(518400*epsilon) + 19*pi**6/(362880*epsilon) + 38969/(311040*epsilon) - 2581*f_3/(8640*epsilon**2) + 53*f_5/(120*epsilon**2) - 1853/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 43/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13586":"f_3/(648*epsilon) + 7*f_5/(5760*epsilon) - 63157/(44789760*epsilon) + f_3/(1152*epsilon**2) - 2339/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 103/(276480*epsilon**3) - 7/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13587":"-37*f_3**2/(17280*epsilon) - 133*f_3/(124416*epsilon) + 23*f_5/(12960*epsilon) - 1069/(1866240*epsilon) - 11*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 11*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 37/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1440*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13588":"37*f_3**2/(17280*epsilon) - 1537*f_3/(622080*epsilon) - 19*f_5/(6480*epsilon) - pi**6/(3265920*epsilon) + 7*pi**4/(1555200*epsilon) + 5963/(1866240*epsilon) + 7*f_3/(12960*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(43200*epsilon**2) + 839/(414720*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 287/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","13589":"7*f_3/(5184*epsilon) - 149/(155520*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - 271/(414720*epsilon**2) - 101/(103680*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","13590":"-37*f_3**2/(17280*epsilon) - 133*f_3/(124416*epsilon) + 23*f_5/(12960*epsilon) - 1069/(1866240*epsilon) - 11*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 11*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 37/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1440*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13591":"7*f_3/(10368*epsilon) + 1/(23040*epsilon) - 29/(138240*epsilon**2) - 25/(20736*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","13592":"-47*f_3**2/(180*epsilon) + f_3*f_5/(40*epsilon) + 11*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 247*f_5/(432*epsilon) + 4753*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13593":"f_3/(648*epsilon) + 7*f_5/(5760*epsilon) - 63157/(44789760*epsilon) + f_3/(1152*epsilon**2) - 2339/(7464960*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) - 103/(276480*epsilon**3) - 7/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13594":"-77*f_3**2/(17280*epsilon) + 14969*f_3/(622080*epsilon) - 319*f_5/(25920*epsilon) - 5567/(933120*epsilon) - pi**6/(204120*epsilon) + 53*pi**4/(3110400*epsilon) + 143*f_3/(25920*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(28800*epsilon**2) + 1549/(2488320*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(86400*epsilon**3) + 647/(207360*epsilon**3) + f_3/(720*epsilon**4) - 1/(384*epsilon**4) + 1/(1440*epsilon**5)","13595":"137*f_3**2/(3240*epsilon) - 91*f_3/(2880*epsilon) - pi**4*f_3/(8100*epsilon) - 187*f_5/(5184*epsilon) - 1121*f_7/(34560*epsilon) - 107*pi**4/(777600*epsilon) + 299/(17280*epsilon) + 55*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 107*f_3/(6480*epsilon**2) + 55*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 79/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","13596":"31*f_3/(17280*epsilon) + f_5/(960*epsilon) - 172021/(44789760*epsilon) + pi**4/(64800*epsilon) + f_3/(540*epsilon**2) - pi**4/(86400*epsilon**2) + 173/(1492992*epsilon**2) - f_3/(720*epsilon**3) + 217/(276480*epsilon**3) - 13/(7680*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13597":"-59*f_3/(51840*epsilon) - f_5/(216*epsilon) - pi**4/(129600*epsilon) + 2137/(622080*epsilon) - f_3/(1080*epsilon**2) + 11/(8640*epsilon**2) + 1/(540*epsilon**3) - 1/(720*epsilon**4)","13598":"37*f_3**2/(17280*epsilon) - 1537*f_3/(622080*epsilon) - 19*f_5/(6480*epsilon) - pi**6/(3265920*epsilon) + 7*pi**4/(1555200*epsilon) + 5963/(1866240*epsilon) + 7*f_3/(12960*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(43200*epsilon**2) + 839/(414720*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 287/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","13599":"13*f_3**2/(30*epsilon) - f_3*f_5/(40*epsilon) + 31*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + f_5/epsilon - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","13600":"-f_3**2/(720*epsilon) + 733*f_3/(17280*epsilon) - 13*f_5/(1080*epsilon) - 49*f_7/(640*epsilon) - 7*pi**4/(86400*epsilon) + 3529/(276480*epsilon) + pi**6/(54432*epsilon) - 11*f_3/(360*epsilon**2) + f_5/(72*epsilon**2) - pi**4/(9600*epsilon**2) + 137/(5120*epsilon**2) + 17*f_3/(240*epsilon**3) - 2617/(46080*epsilon**3) + 311/(11520*epsilon**4) - 47/(2880*epsilon**5) + 1/(144*epsilon**6)","13601":"-133*f_3**2/(1080*epsilon) + pi**4*f_3/(10800*epsilon) + 19687*f_3/(25920*epsilon) - 1891*f_5/(1620*epsilon) + 181*f_7/(720*epsilon) - 23*pi**4/(10368*epsilon) + 17*pi**6/(40824*epsilon) + f_3**2/(180*epsilon**2) - 115*f_3/(432*epsilon**2) + 17*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13602":"13*f_3**2/(1080*epsilon) + pi**4*f_3/(21600*epsilon) + 47*f_3/(960*epsilon) - 863*f_5/(6480*epsilon) - f_7/(12*epsilon) - pi**6/(20412*epsilon) + pi**4/(14400*epsilon) + 28873/(155520*epsilon) + f_3**2/(360*epsilon**2) + 19*f_3/(480*epsilon**2) - 61*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(14400*epsilon**2) + 4951/(51840*epsilon**2) - 7*f_3/(60*epsilon**3) + 7*f_5/(18*epsilon**3) - 55/(216*epsilon**3) + 13/(180*epsilon**4)","13603":"-647*f_3/(7464960*epsilon) - 5*f_5/(248832*epsilon) + 6371/(1074954240*epsilon) + 11*pi**4/(14929920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2488320*epsilon**2) + 22313/(537477120*epsilon**2) - f_3/(20736*epsilon**3) + 7601/(67184640*epsilon**3) - 251/(746496*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","13604":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","13605":"-f_3**2/(720*epsilon) + 371*f_3/(622080*epsilon) + 11*f_5/(216*epsilon) - 75761/(1866240*epsilon) - pi**6/(120960*epsilon) + 101*pi**4/(6220800*epsilon) - 1297*f_3/(51840*epsilon**2) - 11*f_5/(720*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 719/(31104*epsilon**2) + 53*f_3/(4320*epsilon**3) - 83/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13606":"f_3**2/(240*epsilon) - 7309*f_3/(622080*epsilon) + 13*f_5/(432*epsilon) - 3637/(373248*epsilon) - pi**6/(120960*epsilon) + 97*pi**4/(1244160*epsilon) - 1201*f_3/(51840*epsilon**2) - 11*f_5/(720*epsilon**2) + 1051/(155520*epsilon**2) + 53*pi**4/(518400*epsilon**2) + 53*f_3/(4320*epsilon**3) - 7/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13607":"-73*f_3**2/(4320*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 605*f_3/(5184*epsilon) - 785*f_5/(5184*epsilon) + 317*f_7/(2880*epsilon) - 59*pi**6/(326592*epsilon) + 151*pi**4/(259200*epsilon) + 11*f_3**2/(360*epsilon**2) + 151*f_3/(2160*epsilon**2) - 59*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","13608":"323*f_3/(51840*epsilon) + 7*f_5/(11520*epsilon) + 13*pi**4/(1036800*epsilon) + 1358117/(89579520*epsilon) - 43*f_3/(6912*epsilon**2) - 67231/(3732480*epsilon**2) - pi**4/(69120*epsilon**2) + f_3/(288*epsilon**3) + 2737/(207360*epsilon**3) - 763/(103680*epsilon**4) + 11/(4320*epsilon**5) - 1/(2160*epsilon**6)","13609":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","13610":"-59*f_3/(51840*epsilon) - f_5/(216*epsilon) - pi**4/(129600*epsilon) + 2137/(622080*epsilon) - f_3/(1080*epsilon**2) + 11/(8640*epsilon**2) + 1/(540*epsilon**3) - 1/(720*epsilon**4)","13611":"7*f_3/(5184*epsilon) - 149/(155520*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - 271/(414720*epsilon**2) - 101/(103680*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","13612":"-61*f_3**2/(17280*epsilon) + 17957*f_3/(622080*epsilon) - 947*f_5/(25920*epsilon) - pi**4/(34560*epsilon) + pi**6/(3265920*epsilon) + 17287/(1866240*epsilon) - f_3/(288*epsilon**2) - f_5/(8640*epsilon**2) + 11/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13613":"7*f_3/(4608*epsilon) + f_5/(1920*epsilon) - 5659/(11197440*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 109/(116640*epsilon**2) - f_3/(1440*epsilon**3) - 1979/(497664*epsilon**3) - 143/(41472*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","13614":"-3*f_3/(640*epsilon) + f_5/(1080*epsilon) + 551/(414720*epsilon) + 31*pi**4/(518400*epsilon) + 31*f_3/(4320*epsilon**2) - 167/(34560*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(216*epsilon**3) - 1/(720*epsilon**4)","13615":"47*f_3**2/(2880*epsilon) - 5851*f_3/(20736*epsilon) + 3319*f_5/(8640*epsilon) - 54739/(311040*epsilon) - 31*pi**4/(51840*epsilon) + 61*pi**6/(544320*epsilon) - 215*f_3/(3456*epsilon**2) + 119*f_5/(1440*epsilon**2) - 989/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 109/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","13616":"-7*f_3**2/(10368*epsilon) + 1591*f_3/(622080*epsilon) + 197*f_5/(77760*epsilon) - pi**6/(9797760*epsilon) + 763/(373248*epsilon) + 223*pi**4/(9331200*epsilon) + 223*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 179/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","13617":"-97*f_3**2/(12960*epsilon) - 71*f_3/(5184*epsilon) + pi**4*f_3/(64800*epsilon) + f_5/(576*epsilon) + 61*f_7/(8640*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13618":"11*f_3**2/(240*epsilon) - 19*f_3*f_5/(240*epsilon) - 233*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 7*f_5/(288*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","13619":"23*f_3**2/(90*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 29*f_5/(108*epsilon) - 91*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13620":"-f_3**2/(60*epsilon) - 29*f_3/(36*epsilon) - pi**4*f_3/(600*epsilon) - 175*f_5/(72*epsilon) + 287*f_7/(80*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13621":"787*f_3**2/(25920*epsilon) - 6089*f_3/(51840*epsilon) - 7*pi**4*f_3/(129600*epsilon) + 263*f_5/(1620*epsilon) - 23*f_7/(640*epsilon) - 97*pi**6/(1959552*epsilon) + 41*pi**4/(155520*epsilon) - 7*f_3**2/(2160*epsilon**2) + 41*f_3/(1296*epsilon**2) - 97*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","13622":"-89*f_3**2/(1080*epsilon) - 7*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) + 319*f_5/(1296*epsilon) - 413*f_7/(1620*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","13623":"-73*f_3**2/(5760*epsilon) - 5167*f_3/(93312*epsilon) - 667*f_5/(10368*epsilon) + 49*f_7/(480*epsilon) + pi**6/(181440*epsilon) + 439*pi**4/(6220800*epsilon) + 433031/(11197440*epsilon) + 439*f_3/(51840*epsilon**2) + 37*f_5/(8640*epsilon**2) - 109489/(7464960*epsilon**2) - 7*pi**4/(311040*epsilon**2) - 7*f_3/(2592*epsilon**3) + pi**4/(259200*epsilon**3) + 1109/(207360*epsilon**3) + f_3/(2160*epsilon**4) - 79/(51840*epsilon**4) + 1/(4320*epsilon**5)","13624":"-223*f_3/(17280*epsilon) - f_5/(480*epsilon) - 19*pi**4/(518400*epsilon) + 559/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13625":"-367*f_3/(17280*epsilon) + 61*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 371/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13626":"-163*f_3/(77760*epsilon) - f_5/(25920*epsilon) + 23*pi**4/(1555200*epsilon) + 4247/(622080*epsilon) + 23*f_3/(12960*epsilon**2) - pi**4/(259200*epsilon**2) + 7/(19440*epsilon**2) - f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) + 1/(2160*epsilon**4)","13627":"-31*f_3**2/(4320*epsilon) + pi**4*f_3/(43200*epsilon) + 9763*f_3/(25920*epsilon) - 1757*f_5/(5184*epsilon) - 79*f_7/(5760*epsilon) - 41*pi**6/(326592*epsilon) + 7*pi**4/(10368*epsilon) + f_3**2/(720*epsilon**2) + 115*f_3/(864*epsilon**2) - 127*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) - 7*f_3/(36*epsilon**3) + 7*f_5/(36*epsilon**3)","13628":"97*f_3**2/(960*epsilon) - 3769*f_3/(31104*epsilon) - 133*f_5/(8640*epsilon) + pi**6/(181440*epsilon) + 127*pi**4/(622080*epsilon) + 2233/(93312*epsilon) + 127*f_3/(5184*epsilon**2) + 7*f_5/(1440*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 533/(77760*epsilon**2) - 19*f_3/(2160*epsilon**3) + 13/(6480*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","13629":"3*f_3**2/(4*epsilon) + 5*f_3*f_5/(12*epsilon) + 7*f_3/(18*epsilon) - f_3_5/epsilon + 61*f_5/(36*epsilon) - 49*f_7/(16*epsilon) + 29*pi**8/(567000*epsilon)","13630":"79*f_3/(17280*epsilon) + f_5/(216*epsilon) - pi**4/(19200*epsilon) - 31799/(7464960*epsilon) - f_3/(360*epsilon**2) + 8441/(2488320*epsilon**2) - 61/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13631":"67*f_3/(17280*epsilon) + f_5/(216*epsilon) - 7*pi**4/(172800*epsilon) - 18029/(7464960*epsilon) - f_3/(720*epsilon**2) + 4913/(2488320*epsilon**2) + 11/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13632":"109*f_3**2/(17280*epsilon) - 11849*f_3/(622080*epsilon) + 313*f_5/(12960*epsilon) - pi**6/(51030*epsilon) + 1757/(1866240*epsilon) + 271*pi**4/(3110400*epsilon) + 271*f_3/(25920*epsilon**2) - 131*f_5/(8640*epsilon**2) + 49/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13633":"-29*f_3**2/(5760*epsilon) + 17023*f_3/(622080*epsilon) - 41*f_5/(2880*epsilon) - 12589/(1866240*epsilon) - 179*pi**4/(3110400*epsilon) + pi**6/(544320*epsilon) - 179*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 401/(77760*epsilon**2) + f_3/(360*epsilon**3) - 1/(432*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13634":"-61*f_3**2/(17280*epsilon) - 17609*f_3/(622080*epsilon) + 653*f_5/(12960*epsilon) - 59*pi**6/(3265920*epsilon) - 5551/(1866240*epsilon) + 217*pi**4/(3110400*epsilon) + 217*f_3/(25920*epsilon**2) - 121*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 59/(19440*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13635":"13*f_3**2/(648*epsilon) + pi**4*f_3/(16200*epsilon) + 1057*f_3/(25920*epsilon) - 49*f_5/(576*epsilon) - 271*f_7/(11520*epsilon) - 191*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13636":"-77*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 68801/(26873856*epsilon) + 11*pi**4/(777600*epsilon) + 11*f_3/(6480*epsilon**2) - 45097/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 3749/(3732480*epsilon**3) - 769/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13637":"-77*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 68801/(26873856*epsilon) + 11*pi**4/(777600*epsilon) + 11*f_3/(6480*epsilon**2) - 45097/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 3749/(3732480*epsilon**3) - 769/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13638":"851*f_3/(155520*epsilon) + 7*f_5/(3240*epsilon) - 19*pi**4/(1036800*epsilon) - 42589/(100776960*epsilon) - 19*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 206483/(134369280*epsilon**2) + f_3/(2160*epsilon**3) - 29413/(11197440*epsilon**3) + 161/(58320*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","13639":"41*f_3/(38880*epsilon) - 1023709/(806215680*epsilon) - 13*pi**4/(3110400*epsilon) - 13*f_3/(25920*epsilon**2) - 40807/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1121/(466560*epsilon**4) - 127/(38880*epsilon**5) + 1/(648*epsilon**6)","13640":"-131*f_3**2/(12960*epsilon) + pi**4*f_3/(32400*epsilon) + 577*f_3/(51840*epsilon) + 13*f_5/(2160*epsilon) + 323*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13641":"-11*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) + 71653/(268738560*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 8285/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3773/(1866240*epsilon**3) + 43/(62208*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13642":"31*f_3/(103680*epsilon) - pi**4/(691200*epsilon) - 7187/(268738560*epsilon) - f_3/(5760*epsilon**2) + 163/(279936*epsilon**2) - 19/(23040*epsilon**3) + 37/(77760*epsilon**4) - 1/(6480*epsilon**5)","13643":"461*f_3/(103680*epsilon) - f_5/(3240*epsilon) - 7*pi**4/(259200*epsilon) - 9659/(3732480*epsilon) - 7*f_3/(2160*epsilon**2) + pi**4/(129600*epsilon**2) + 83/(25920*epsilon**2) + f_3/(1080*epsilon**3) - 17/(12960*epsilon**3) + 1/(4320*epsilon**4)","13644":"-11*f_3**2/(1440*epsilon) + 7*f_3*f_5/(120*epsilon) + 353*f_3/(3456*epsilon) - 3*f_3_5/(80*epsilon) + 407*f_5/(8640*epsilon) - 539*f_7/(2304*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 121/(10368*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13645":"313*f_3/(17280*epsilon) - 139*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 371/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + 19/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13646":"-5*f_3/(124416*epsilon) - f_5/(46080*epsilon) - 1487/(53747712*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 4777/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(5598720*epsilon**3) - 407/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","13647":"-5*f_3/(124416*epsilon) - f_5/(46080*epsilon) - 1487/(53747712*epsilon) + 77*pi**4/(74649600*epsilon) + 77*f_3/(622080*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 4777/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(5598720*epsilon**3) - 407/(1244160*epsilon**4) + 13/(19440*epsilon**5) - 1/(2592*epsilon**6)","13648":"-19*f_3/(27648*epsilon) + 31*f_5/(25920*epsilon) - 43*pi**4/(4147200*epsilon) - 1499/(89579520*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 7159/(17915904*epsilon**2) + f_3/(8640*epsilon**3) - 12037/(14929920*epsilon**3) + 7/(9216*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","13649":"11*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 6481*f_3/(51840*epsilon) - 119*f_5/(864*epsilon) - 1003*f_7/(17280*epsilon) - 289*pi**4/(1555200*epsilon) + 19783/(933120*epsilon) + 25*pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) - 289*f_3/(12960*epsilon**2) + 25*f_5/(648*epsilon**2) - 613/(51840*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(216*epsilon**3) + 11/(3240*epsilon**3) - 1/(2160*epsilon**4)","13650":"83*f_3**2/(1080*epsilon) - 10483*f_3/(12960*epsilon) - pi**4*f_3/(1350*epsilon) + 2963*f_5/(2592*epsilon) - 1933*f_7/(5760*epsilon) + 5*pi**6/(163296*epsilon) + 59*pi**4/(129600*epsilon) + 7*f_3**2/(180*epsilon**2) + 173*f_3/(270*epsilon**2) - 95*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13651":"211*f_3**2/(2160*epsilon) - 2089*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) + 689*f_5/(2592*epsilon) - 487*f_7/(2880*epsilon) - 19*pi**6/(163296*epsilon) + 137*pi**4/(129600*epsilon) - 2*f_3**2/(45*epsilon**2) + 151*f_3/(540*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13652":"401*f_3**2/(1440*epsilon) + pi**4*f_3/(7200*epsilon) + 2651*f_3/(2160*epsilon) - 519*f_5/(320*epsilon) - 319*f_7/(1440*epsilon) - 19*pi**4/(21600*epsilon) + pi**6/(12096*epsilon) - 13*f_3**2/(60*epsilon**2) - 71*f_3/(90*epsilon**2) + 31*f_5/(24*epsilon**2) - pi**6/(4536*epsilon**2) + pi**4/(900*epsilon**2) + 2*f_3/(15*epsilon**3) - f_5/(6*epsilon**3)","13653":"-109*f_3**2/(2592*epsilon) - 599*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 2051*f_5/(25920*epsilon) + 23*f_7/(8640*epsilon) - 37*pi**6/(979776*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 181*f_3/(12960*epsilon**2) - 37*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13654":"61*f_3**2/(1080*epsilon) - 131*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) + 499*f_5/(1296*epsilon) - 13223*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 181*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","13655":"f_3**2/(486*epsilon) - 637*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 605*f_5/(15552*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(734832*epsilon) + 41*pi**4/(466560*epsilon) - f_3**2/(6480*epsilon**2) + 41*f_3/(3888*epsilon**2) - 11*f_5/(972*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","13656":"-47*f_3**2/(540*epsilon) - 551*f_3*f_5/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 7*f_3_5/(20*epsilon) - 55*f_5/(216*epsilon) + 24619*f_7/(51840*epsilon) - 1849*pi**8/(58320000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","13657":"-f_3**2/(5*epsilon) + 3*f_3*f_5/(5*epsilon) + 5*f_3/(24*epsilon) - 9*f_3_5/(40*epsilon) + 31*f_5/(72*epsilon) - 2303*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","13658":"61*f_3**2/(1440*epsilon) + 593*f_3/(34560*epsilon) + 71*f_5/(270*epsilon) - 93931/(276480*epsilon) - 43*pi**4/(345600*epsilon) - pi**6/(108864*epsilon) - 2449*f_3/(17280*epsilon**2) - 13*f_5/(90*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 123527/(414720*epsilon**2) + 7*f_3/(60*epsilon**3) - 1447/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 31/(960*epsilon**4) - 1/(240*epsilon**5)","13659":"3*f_3**2/(8*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 7553*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","13660":"61*f_3/(23040*epsilon) + f_5/(5184*epsilon) - 933677/(134369280*epsilon) - 17*pi**4/(6220800*epsilon) - 17*f_3/(51840*epsilon**2) - 1873/(559872*epsilon**2) + 27227/(7464960*epsilon**3) + 1811/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","13661":"f_3**2/(17280*epsilon) + 1273*f_3/(3732480*epsilon) + 287*f_5/(103680*epsilon) - 27031/(11197440*epsilon) - 187*pi**4/(12441600*epsilon) - pi**6/(1088640*epsilon) - 223*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 11611/(3732480*epsilon**2) + 41*f_3/(25920*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","13662":"-5*f_3**2/(10368*epsilon) + 1541*f_3/(746496*epsilon) - 119*f_5/(311040*epsilon) - 13*pi**4/(829440*epsilon) + pi**6/(9797760*epsilon) + 7117/(5598720*epsilon) - 101*f_3/(34560*epsilon**2) - f_5/(25920*epsilon**2) + 4591/(3732480*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 41*f_3/(25920*epsilon**3) - 751/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","13663":"-f_3**2/(17280*epsilon) + 2167*f_3/(279936*epsilon) + 77*f_5/(38880*epsilon) - 647*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) - 38639/(134369280*epsilon) - 647*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(1166400*epsilon**2) + 2215/(559872*epsilon**2) + 11*f_3/(9720*epsilon**3) - 407/(103680*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 2/(1215*epsilon**4) - 1/(3240*epsilon**5)","13664":"-17*f_3**2/(648*epsilon) + pi**4*f_3/(16200*epsilon) + 341*f_3/(25920*epsilon) + 337*f_5/(5184*epsilon) - 761*f_7/(11520*epsilon) - 131*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 131*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13665":"67*f_3/(933120*epsilon) + f_5/(103680*epsilon) - 4951/(89579520*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(124416*epsilon**2) + 1411/(537477120*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 859/(67184640*epsilon**3) + 113/(1244160*epsilon**4) - 13/(155520*epsilon**5) + 1/(38880*epsilon**6)","13666":"7*f_3**2/(72*epsilon) - 8021*f_3/(103680*epsilon) + 1217*f_5/(8640*epsilon) - 229259/(2488320*epsilon) - 37*pi**6/(544320*epsilon) - 73*pi**4/(207360*epsilon) - 331*f_3/(4320*epsilon**2) - 67*f_5/(720*epsilon**2) + 7*pi**4/(8640*epsilon**2) + 2227/(20736*epsilon**2) + 7*f_3/(72*epsilon**3) - 371/(4320*epsilon**3) - pi**4/(3600*epsilon**3) - f_3/(30*epsilon**4) + 29/(720*epsilon**4) - 1/(120*epsilon**5)","13667":"-17*f_3**2/(576*epsilon) + 4469*f_3/(103680*epsilon) + 55*f_5/(864*epsilon) - pi**6/(9720*epsilon) - 1837/(62208*epsilon) + 283*pi**4/(518400*epsilon) + 283*f_3/(4320*epsilon**2) - 109*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(3240*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 1/(135*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13668":"11*f_3**2/(720*epsilon) - 7519*f_3/(34560*epsilon) + 449*f_5/(1728*epsilon) - 5*pi**6/(54432*epsilon) - 1517/(138240*epsilon) + 221*pi**4/(345600*epsilon) + 59*f_3/(960*epsilon**2) - 5*f_5/(72*epsilon**2) - pi**4/(28800*epsilon**2) + 29/(138240*epsilon**2) - f_3/(240*epsilon**3) + 277/(23040*epsilon**3) - 1/(640*epsilon**4) - 7/(480*epsilon**5) + 1/(120*epsilon**6)","13669":"9*f_3/(1280*epsilon) + 11*f_5/(2880*epsilon) - 29/(8640*epsilon) + 11*pi**4/(115200*epsilon) + f_3/(2880*epsilon**2) - pi**4/(7200*epsilon**2) + 61/(276480*epsilon**2) + f_3/(240*epsilon**3) - 7/(15360*epsilon**3) + 7/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","13670":"f_3**2/(72*epsilon) + 1081*f_3/(69120*epsilon) + 325*f_5/(1728*epsilon) - 333469/(1658880*epsilon) - pi**6/(54432*epsilon) - 5*pi**4/(27648*epsilon) - 1429*f_3/(17280*epsilon**2) - 79*f_5/(720*epsilon**2) + 53*pi**4/(172800*epsilon**2) + 72227/(414720*epsilon**2) + 41*f_3/(480*epsilon**3) - 967/(11520*epsilon**3) - pi**4/(4800*epsilon**3) - f_3/(40*epsilon**4) + 13/(480*epsilon**4) - 1/(240*epsilon**5)","13671":"43*f_3**2/(2160*epsilon) - 1643*f_3/(25920*epsilon) - pi**4*f_3/(5400*epsilon) - 437*f_5/(3240*epsilon) + 797*f_7/(5760*epsilon) - 5*pi**4/(10368*epsilon) + 13*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 25*f_3/(432*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13672":"f_3**2/(162*epsilon) - 17*f_3/(1728*epsilon) - pi**4*f_3/(32400*epsilon) - 191*f_5/(5184*epsilon) + 797*f_7/(34560*epsilon) - 107*pi**4/(777600*epsilon) - 101/(17280*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 107*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 7/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","13673":"19*f_3/(51840*epsilon) - 1420001/(403107840*epsilon) - pi**4/(3110400*epsilon) - f_3/(25920*epsilon**2) - 3341/(2799360*epsilon**2) + 4847/(2799360*epsilon**3) - 5/(7776*epsilon**4) + 1/(9720*epsilon**5)","13674":"-7*f_3**2/(6480*epsilon) - 617*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 187*f_5/(8640*epsilon) + 323*f_7/(34560*epsilon) - 25*pi**6/(979776*epsilon) + 91*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 91*f_3/(12960*epsilon**2) - 25*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13675":"361*f_3/(17280*epsilon) - 7*f_5/(360*epsilon) - 19*pi**4/(518400*epsilon) + 7/(5760*epsilon) - 19*f_3/(4320*epsilon**2) + 7/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13676":"-11*f_3**2/(17280*epsilon) + 6817*f_3/(622080*epsilon) - 119*f_5/(51840*epsilon) - 817541/(44789760*epsilon) - pi**6/(3265920*epsilon) + 53*pi**4/(1036800*epsilon) + 53*f_3/(8640*epsilon**2) + f_5/(8640*epsilon**2) - 19*pi**4/(518400*epsilon**2) - 145/(46656*epsilon**2) - 19*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 463/(62208*epsilon**3) + f_3/(720*epsilon**4) - 5/(1296*epsilon**4) + 1/(1080*epsilon**5)","13677":"37*f_3/(1728*epsilon) + 31*f_5/(1440*epsilon) - 25121/(466560*epsilon) + 19*pi**4/(259200*epsilon) + 19*f_3/(2160*epsilon**2) - 1579/(311040*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 29/(3240*epsilon**3) - 1/(432*epsilon**4)","13678":"-319*f_3/(17280*epsilon) + 41*f_5/(4320*epsilon) - 19*pi**4/(518400*epsilon) + 101/(17280*epsilon) - 19*f_3/(4320*epsilon**2) + 7/(12960*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13679":"-473*f_3**2/(2160*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 10193*f_3/(12960*epsilon) - 1207*f_5/(2592*epsilon) - 121*f_7/(1440*epsilon) - 25*pi**6/(163296*epsilon) + 43*pi**4/(25920*epsilon) + 2*f_3**2/(9*epsilon**2) - 71*f_3/(540*epsilon**2) - 29*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13680":"13*f_3**2/(432*epsilon) + pi**4*f_3/(1350*epsilon) + 7679*f_3/(25920*epsilon) - 821*f_5/(6480*epsilon) - 139*f_7/(384*epsilon) - 319*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) - 5*f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13681":"-49*f_3**2/(360*epsilon) - 7*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 91*f_5/(216*epsilon) + 7*f_7/(240*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13682":"-7*f_3**2/(2880*epsilon) + 4093*f_3/(103680*epsilon) + 23*f_5/(1080*epsilon) - 20551/(311040*epsilon) - pi**6/(38880*epsilon) + pi**4/(259200*epsilon) + 173*f_3/(17280*epsilon**2) - 31*f_5/(1440*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 607/(51840*epsilon**2) - 31*f_3/(720*epsilon**3) + 5/(432*epsilon**3) + pi**4/(3600*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","13683":"13*f_3**2/(120*epsilon) + 11*f_3/(180*epsilon) - 13*f_5/(48*epsilon) - pi**4/(1800*epsilon) + pi**6/(9072*epsilon) - f_3/(15*epsilon**2) + f_5/(12*epsilon**2)","13684":"f_3**2/(180*epsilon) - 1289*f_3/(8640*epsilon) + 53*f_5/(216*epsilon) - pi**6/(13608*epsilon) - 1757/(34560*epsilon) + 7*pi**4/(86400*epsilon) + 11*f_3/(360*epsilon**2) - f_5/(18*epsilon**2) + 17/(720*epsilon**2) - 1/(120*epsilon**3)","13685":"-7*f_3**2/(180*epsilon) - 5*f_3/(27*epsilon) + 35*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","13686":"13*f_3/(1920*epsilon) - 307*f_5/(1440*epsilon) - pi**4/(11520*epsilon) + 2869/(17280*epsilon) + f_3/(36*epsilon**2) - 13/(270*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","13687":"-517*f_3/(51840*epsilon) - 61*f_5/(5760*epsilon) - pi**4/(129600*epsilon) + 1493413/(67184640*epsilon) - 23*f_3/(8640*epsilon**2) + pi**4/(86400*epsilon**2) + 29167/(22394880*epsilon**2) + f_3/(120*epsilon**3) - 1189/(93312*epsilon**3) + 871/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","13688":"11*f_3**2/(648*epsilon) - 4841*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 1367*f_5/(8640*epsilon) - 1679*f_7/(34560*epsilon) - 61*pi**6/(979776*epsilon) + 451*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 451*f_3/(12960*epsilon**2) - 61*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13689":"-7*f_3/(4320*epsilon) + pi**4/(518400*epsilon) + 4501/(559872*epsilon) + f_3/(4320*epsilon**2) - 9101/(7464960*epsilon**2) - 1007/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(4320*epsilon**5)","13690":"-53*f_3**2/(432*epsilon) + pi**4*f_3/(5400*epsilon) + 12239*f_3/(25920*epsilon) - 793*f_5/(3240*epsilon) - 881*f_7/(5760*epsilon) - 79*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) - 13*f_3**2/(180*epsilon**2) - 407*f_3/(1080*epsilon**2) + 121*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13691":"-67*f_3**2/(17280*epsilon) - 3307*f_3/(622080*epsilon) + 883*f_5/(25920*epsilon) - 5017/(373248*epsilon) - 11*pi**6/(816480*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - 91*f_5/(8640*epsilon**2) + pi**4/(32400*epsilon**2) + 107/(12960*epsilon**2) + f_3/(270*epsilon**3) - 37/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13692":"259*f_3**2/(6480*epsilon) - pi**4*f_3/(8100*epsilon) + 1223*f_3/(8640*epsilon) - 1421*f_5/(5184*epsilon) + 377*f_7/(34560*epsilon) - 359*pi**4/(777600*epsilon) + 103*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 359*f_3/(6480*epsilon**2) + 103*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13693":"-503*f_3**2/(12960*epsilon) - 787*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 289*f_5/(2880*epsilon) - 13*f_7/(960*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13694":"-11*f_3**2/(17280*epsilon) - 15857*f_3/(622080*epsilon) + 523*f_5/(12960*epsilon) - pi**6/(51030*epsilon) - 5/(373248*epsilon) + 277*pi**4/(3110400*epsilon) + 277*f_3/(25920*epsilon**2) - 131*f_5/(8640*epsilon**2) + 149/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13695":"13*f_3**2/(5760*epsilon) + 10973*f_3/(622080*epsilon) - 137*f_5/(4320*epsilon) - pi**6/(362880*epsilon) - pi**4/(86400*epsilon) + 26809/(1866240*epsilon) - f_3/(720*epsilon**2) - 7*f_5/(2880*epsilon**2) - 1/(12960*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13696":"-f_3**2/(144*epsilon) - 2807*f_3/(51840*epsilon) - 157*f_5/(2160*epsilon) - pi**6/(54432*epsilon) - pi**4/(259200*epsilon) + 196531/(1244160*epsilon) + 887*f_3/(8640*epsilon**2) + f_5/(36*epsilon**2) - 26027/(165888*epsilon**2) + pi**4/(43200*epsilon**2) - 43*f_3/(720*epsilon**3) + 1625/(27648*epsilon**3) - 19/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13697":"-6137*f_3/(51840*epsilon) - 83*f_5/(1440*epsilon) - 7*pi**4/(64800*epsilon) + 51083/(248832*epsilon) + 1319*f_3/(8640*epsilon**2) - 150103/(829440*epsilon**2) + pi**4/(43200*epsilon**2) - 43*f_3/(720*epsilon**3) + 8509/(138240*epsilon**3) - 19/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13698":"-637*f_3/(17280*epsilon) + 103*f_5/(2880*epsilon) - 377/(82944*epsilon) + 7*pi**4/(34560*epsilon) + f_3/(360*epsilon**2) - 11*pi**4/(28800*epsilon**2) + 11339/(276480*epsilon**2) + 3*f_3/(80*epsilon**3) - 1537/(46080*epsilon**3) + 47/(3840*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13699":"f_3**2/(720*epsilon) - 667*f_3/(17280*epsilon) - f_5/(540*epsilon) + 49*f_7/(640*epsilon) - 523/(15360*epsilon) - pi**6/(54432*epsilon) + 47*pi**4/(172800*epsilon) - 19*f_3/(720*epsilon**2) + f_5/(36*epsilon**2) - 11*pi**4/(28800*epsilon**2) + 3215/(55296*epsilon**2) + 3*f_3/(80*epsilon**3) - 37/(1024*epsilon**3) + 47/(3840*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13700":"-7*f_3**2/(180*epsilon) + 439*f_3*f_5/(180*epsilon) - pi**4*f_3/(900*epsilon) - 33*f_3_5/(10*epsilon) + 47*f_5/(36*epsilon) - 8659*f_7/(4320*epsilon) - pi**6/(2268*epsilon) + 17119*pi**8/(68040000*epsilon) - f_3**2/(15*epsilon**2) - f_5/(3*epsilon**2) + 161*f_7/(360*epsilon**2)","13701":"29*f_3**2/(1080*epsilon) - pi**4*f_3/(1350*epsilon) + 1021*f_3/(2592*epsilon) - 547*f_5/(2592*epsilon) - 271*f_7/(1920*epsilon) - 31*pi**6/(163296*epsilon) + 203*pi**4/(129600*epsilon) + 7*f_3**2/(180*epsilon**2) - 7*f_3/(270*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13702":"-191*f_3/(207360*epsilon) - 469*f_5/(34560*epsilon) + 41*pi**4/(2073600*epsilon) + 2291413/(268738560*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(38400*epsilon**2) + 214031/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 6163/(1866240*epsilon**3) - 2089/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13703":"7*f_3/(4608*epsilon) + f_5/(1920*epsilon) - 5659/(11197440*epsilon) + 7*pi**4/(2073600*epsilon) + 7*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 109/(116640*epsilon**2) - f_3/(1440*epsilon**3) - 1979/(497664*epsilon**3) - 143/(41472*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","13704":"-f_3**2/(2160*epsilon) + 607*f_3/(622080*epsilon) + 499*f_5/(12960*epsilon) - 49*f_7/(1280*epsilon) - 37*pi**6/(3265920*epsilon) + pi**4/(1244160*epsilon) + 19943/(1866240*epsilon) + 11*f_3/(5760*epsilon**2) - f_5/(270*epsilon**2) + 97/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13705":"-247*f_3/(31104*epsilon) - 23*f_5/(8640*epsilon) - pi**4/(194400*epsilon) + 2065/(124416*epsilon) - f_3/(1620*epsilon**2) + pi**4/(259200*epsilon**2) + 13/(8640*epsilon**2) + f_3/(2160*epsilon**3) - 1/(480*epsilon**3) + 1/(2160*epsilon**4)","13706":"f_3**2/(4320*epsilon) - 103*f_3/(23040*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(82944*epsilon) + 84643/(22394880*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 21221/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 13/(10240*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13707":"-13*f_3/(13824*epsilon) + 23*f_5/(34560*epsilon) - pi**4/(51840*epsilon) + 434263/(53747712*epsilon) - f_3/(432*epsilon**2) - 138779/(134369280*epsilon**2) + pi**4/(115200*epsilon**2) + f_3/(960*epsilon**3) - 121523/(22394880*epsilon**3) + 1639/(207360*epsilon**4) - 1037/(155520*epsilon**5) + 7/(2592*epsilon**6)","13708":"971*f_3/(155520*epsilon) + 5*f_5/(2592*epsilon) - 515353/(67184640*epsilon) - 23*pi**4/(3110400*epsilon) - 23*f_3/(25920*epsilon**2) + 8281/(2488320*epsilon**2) - 247/(414720*epsilon**3) + 61/(34560*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","13709":"133*f_3**2/(2160*epsilon) - 7121*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1127*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - 149*pi**4/(259200*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(360*epsilon**2) - 613*f_3/(4320*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","13710":"f_3**2/(9*epsilon) - f_3*f_5/(240*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 611*f_5/(2592*epsilon) - 11557*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13711":"-f_3**2/(17280*epsilon) + 55879*f_3/(2799360*epsilon) + 131*f_5/(155520*epsilon) - 703811/(33592320*epsilon) - 1001*pi**4/(18662400*epsilon) - pi**6/(3265920*epsilon) - 1001*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) + 53*pi**4/(4665600*epsilon**2) + 250093/(22394880*epsilon**2) + 53*f_3/(38880*epsilon**3) - 2269/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 23/(31104*epsilon**4) - 1/(12960*epsilon**5)","13712":"17*f_3**2/(9720*epsilon) - 1039*f_3/(17280*epsilon) - pi**4*f_3/(388800*epsilon) + 379*f_5/(3888*epsilon) + 359*f_7/(51840*epsilon) - 20011/(699840*epsilon) - 17*pi**6/(734832*epsilon) + 379*pi**4/(4665600*epsilon) - f_3**2/(6480*epsilon**2) + 379*f_3/(38880*epsilon**2) - 17*f_5/(972*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 1319/(155520*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 31/(19440*epsilon**3) + 1/(6480*epsilon**4)","13713":"-f_3**2/(90*epsilon) + f_3*f_5/(54*epsilon) - 23*f_3/(648*epsilon) - 11*f_5/(36*epsilon) + 5047*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","13714":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","13715":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","13716":"f_3**2/(720*epsilon) - 19469*f_3/(3732480*epsilon) + 29*f_5/(12960*epsilon) - 1501/(1866240*epsilon) + 119*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) - 583*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(3110400*epsilon**2) + 16567/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 473/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","13717":"-17*f_3/(6912*epsilon) + 103*f_5/(17280*epsilon) - pi**4/(51840*epsilon) + 335507/(134369280*epsilon) + 5*f_3/(864*epsilon**2) - 68599/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) - 17*f_3/(1440*epsilon**3) + 72511/(7464960*epsilon**3) - 2939/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13718":"f_3**2/(4320*epsilon) + 31*f_3/(23040*epsilon) + 761*f_5/(103680*epsilon) - 1374467/(268738560*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 145537/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4421/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13719":"-49*f_3/(12960*epsilon) - 83*f_5/(8640*epsilon) - 23*pi**4/(1555200*epsilon) + 1920227/(134369280*epsilon) - 407*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 77543/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 91649/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13720":"79*f_3/(31104*epsilon) + f_5/(576*epsilon) - 270223/(201553920*epsilon) + 13*pi**4/(3110400*epsilon) + 131*f_3/(51840*epsilon**2) - 31667/(16796160*epsilon**2) - f_3/(288*epsilon**3) + 4483/(11197440*epsilon**3) + 2699/(933120*epsilon**4) - 13/(5184*epsilon**5) + 1/(1296*epsilon**6)","13721":"f_3**2/(4320*epsilon) - 103*f_3/(23040*epsilon) + 83*f_5/(25920*epsilon) - pi**6/(326592*epsilon) + pi**4/(82944*epsilon) + 84643/(22394880*epsilon) + f_3/(432*epsilon**2) - f_5/(432*epsilon**2) - 21221/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 13/(10240*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13722":"-47*f_3**2/(5760*epsilon) + 14027*f_3/(622080*epsilon) + 7*f_5/(1152*epsilon) - 49*f_7/(1920*epsilon) - 627457/(44789760*epsilon) + 17*pi**4/(777600*epsilon) + pi**6/(136080*epsilon) + 17*f_3/(6480*epsilon**2) + 17*f_5/(2880*epsilon**2) - 5509/(933120*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 1679/(311040*epsilon**3) + f_3/(720*epsilon**4) - 19/(6480*epsilon**4) + 1/(1080*epsilon**5)","13723":"133*f_3**2/(17280*epsilon) - 209*f_3/(622080*epsilon) - 199*f_5/(25920*epsilon) - 41*pi**4/(3110400*epsilon) - pi**6/(816480*epsilon) + 7679/(1866240*epsilon) - 41*f_3/(25920*epsilon**2) - 11*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13724":"11*f_3**2/(40*epsilon) - 23*f_3/(90*epsilon) - pi**4*f_3/(600*epsilon) + 11*f_5/(36*epsilon) - 49*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13725":"-113*f_3**2/(2880*epsilon) + 19669*f_3/(103680*epsilon) + 311*f_5/(2160*epsilon) - 49*f_7/(320*epsilon) - 15893/(62208*epsilon) + 7*pi**4/(259200*epsilon) + 11*pi**6/(544320*epsilon) + 221*f_3/(17280*epsilon**2) + 19*f_5/(1440*epsilon**2) - 1931/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 151/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","13726":"-38*f_3**2/(45*epsilon) + 11*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 131*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 961*f_5/(432*epsilon) + 15673*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13727":"7*f_3**2/(3456*epsilon) - 37*f_3/(116640*epsilon) - 2117*f_5/(51840*epsilon) + 49*f_7/(768*epsilon) - 50257/(2799360*epsilon) - 383*pi**4/(6220800*epsilon) - pi**6/(408240*epsilon) - 383*f_3/(51840*epsilon**2) - 17*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 101/(17280*epsilon**2) + 29*f_3/(12960*epsilon**3) - 5/(3888*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","13728":"-37*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 4423*f_3/(155520*epsilon) - 827*f_5/(19440*epsilon) - 359*f_7/(51840*epsilon) - 37*pi**4/(583200*epsilon) + 13*pi**6/(839808*epsilon) + f_3**2/(6480*epsilon**2) - 37*f_3/(4860*epsilon**2) + 91*f_5/(7776*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","13729":"133*f_3**2/(2160*epsilon) - 7121*f_3/(25920*epsilon) - pi**4*f_3/(21600*epsilon) + 1127*f_5/(6480*epsilon) + 359*f_7/(2880*epsilon) - 149*pi**4/(259200*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(360*epsilon**2) - 613*f_3/(4320*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","13730":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","13731":"5*f_3**2/(3456*epsilon) - 15817*f_3/(622080*epsilon) + 19*f_5/(3240*epsilon) - pi**4/(77760*epsilon) + 29*pi**6/(3265920*epsilon) + 24091/(1866240*epsilon) - 101*f_3/(20736*epsilon**2) + 61*f_5/(8640*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","13732":"-f_3**2/(18*epsilon) + 29*f_3*f_5/(240*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 605*f_5/(2592*epsilon) - 10241*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13733":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) - f_3/(216*epsilon) + f_5/(324*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","13734":"11*f_3**2/(360*epsilon) - 11*f_3*f_5/(216*epsilon) - 7*f_3/(324*epsilon) - 37*f_5/(216*epsilon) + 3367*f_7/(12960*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) + f_3/(270*epsilon**2) + f_5/(18*epsilon**2) - 7*f_7/(108*epsilon**2)","13735":"-7*f_3**2/(17280*epsilon) - 3809*f_3/(622080*epsilon) + 331*f_5/(25920*epsilon) - pi**6/(233280*epsilon) - 5/(373248*epsilon) + 13*pi**4/(3110400*epsilon) + 13*f_3/(25920*epsilon**2) - 31*f_5/(8640*epsilon**2) + 149/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13736":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","13737":"-31*f_3**2/(2880*epsilon) - 523*f_3/(103680*epsilon) + 31*f_5/(864*epsilon) - 11*pi**6/(544320*epsilon) + 109*pi**4/(518400*epsilon) + 2441/(62208*epsilon) + 109*f_3/(4320*epsilon**2) - 19*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) + 17/(12960*epsilon**2) - f_3/(72*epsilon**3) + 1/(540*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13738":"7*f_3**2/(2160*epsilon) - 1727*f_3/(25920*epsilon) + pi**4*f_3/(2700*epsilon) + 1391*f_5/(6480*epsilon) - 1751*f_7/(5760*epsilon) - 17*pi**4/(10368*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(45*epsilon**2) - 85*f_3/(432*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13739":"67*f_3**2/(216*epsilon) - 6907*f_3/(12960*epsilon) - pi**4*f_3/(5400*epsilon) + 2465*f_5/(2592*epsilon) - 1559*f_7/(1920*epsilon) - pi**6/(23328*epsilon) + 71*pi**4/(129600*epsilon) - 23*f_3**2/(180*epsilon**2) + 79*f_3/(135*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13740":"-397*f_3/(69120*epsilon) - 23*f_5/(2160*epsilon) + 49*f_7/(1920*epsilon) - 421031/(44789760*epsilon) + 17*pi**4/(414720*epsilon) + 17*f_3/(8640*epsilon**2) - pi**4/(172800*epsilon**2) - 5219/(14929920*epsilon**2) - f_3/(1440*epsilon**3) + 9409/(2488320*epsilon**3) - 593/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13741":"-13*f_3**2/(160*epsilon) + 34303*f_3/(311040*epsilon) + 41*f_5/(960*epsilon) - 28229/(186624*epsilon) + 397*pi**4/(3110400*epsilon) + 13*pi**6/(272160*epsilon) - 91*f_3/(1296*epsilon**2) - 3*f_5/(40*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 347/(4860*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","13742":"641*f_3**2/(1440*epsilon) + pi**4*f_3/(7200*epsilon) + 2651*f_3/(2160*epsilon) - 1957*f_5/(960*epsilon) - 13*f_7/(480*epsilon) - 19*pi**4/(21600*epsilon) + pi**6/(12096*epsilon) - 13*f_3**2/(60*epsilon**2) - 71*f_3/(90*epsilon**2) + 31*f_5/(24*epsilon**2) - pi**6/(4536*epsilon**2) + pi**4/(900*epsilon**2) + 2*f_3/(15*epsilon**3) - f_5/(6*epsilon**3)","13743":"-83*f_3**2/(270*epsilon) - pi**4*f_3/(10800*epsilon) + 41969*f_3/(25920*epsilon) - 8291*f_5/(6480*epsilon) - 437*f_7/(2880*epsilon) - 49*pi**4/(259200*epsilon) - pi**6/(81648*epsilon) + f_3**2/(9*epsilon**2) - 887*f_3/(1080*epsilon**2) + 23*f_5/(27*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13744":"49*f_3**2/(720*epsilon) - 1429*f_3/(2160*epsilon) - pi**4*f_3/(7200*epsilon) + 935*f_5/(864*epsilon) - 17*f_7/(576*epsilon) - 31*pi**6/(54432*epsilon) - 4207/(103680*epsilon) + 97*pi**4/(43200*epsilon) - f_3**2/(120*epsilon**2) + 97*f_3/(360*epsilon**2) - 31*f_5/(72*epsilon**2) - pi**4/(2880*epsilon**2) + 247/(4320*epsilon**2) + pi**6/(9072*epsilon**2) - f_3/(24*epsilon**3) + f_5/(12*epsilon**3) - 5/(144*epsilon**3) + 1/(120*epsilon**4)","13745":"19*f_3**2/(40*epsilon) - 11*f_3*f_5/(40*epsilon) + 523*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 403*f_5/(144*epsilon) - 9653*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","13746":"-31*f_3**2/(432*epsilon) - 1427*f_3/(25920*epsilon) - pi**4*f_3/(5400*epsilon) - 421*f_5/(1620*epsilon) + 2323*f_7/(5760*epsilon) - 5*pi**4/(10368*epsilon) + 13*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 25*f_3/(432*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13747":"103*f_3**2/(120*epsilon) - 49*f_3/(45*epsilon) - pi**4*f_3/(600*epsilon) + 67*f_5/(36*epsilon) - 273*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13748":"4687*f_3/(622080*epsilon) + 17*f_5/(17280*epsilon) - 220903/(26873856*epsilon) - 91*pi**4/(6220800*epsilon) - 91*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 9407/(2488320*epsilon**2) + f_3/(4320*epsilon**3) - 403/(414720*epsilon**3) + 13/(6912*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","13749":"-491*f_3/(103680*epsilon) + f_5/(360*epsilon) + 49*f_7/(1920*epsilon) - 418663/(22394880*epsilon) + 11*pi**4/(345600*epsilon) + 11*f_3/(2880*epsilon**2) - pi**4/(86400*epsilon**2) + 35641/(14929920*epsilon**2) - f_3/(720*epsilon**3) + 8617/(2488320*epsilon**3) - 521/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13750":"11*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(777600*epsilon) + 1079329/(403107840*epsilon) - 11*f_3/(6480*epsilon**2) + pi**4/(518400*epsilon**2) + 74257/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 661/(699840*epsilon**3) + 143/(93312*epsilon**4) - 17/(3240*epsilon**5) + 1/(324*epsilon**6)","13751":"-17*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 133291/(40310784*epsilon) + 7*pi**4/(388800*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(129600*epsilon**2) + 77537/(67184640*epsilon**2) - f_3/(1080*epsilon**3) - 529/(1119744*epsilon**3) + 1013/(466560*epsilon**4) - 5/(2592*epsilon**5) + 1/(1620*epsilon**6)","13752":"-373*f_3/(124416*epsilon) + 79*f_5/(25920*epsilon) + 98941/(201553920*epsilon) + 83*pi**4/(6220800*epsilon) - 37*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 9751/(16796160*epsilon**2) + f_3/(2160*epsilon**3) - 47663/(22394880*epsilon**3) + 869/(373248*epsilon**4) - 257/(155520*epsilon**5) + 7/(12960*epsilon**6)","13753":"79*f_3/(31104*epsilon) + f_5/(576*epsilon) - 270223/(201553920*epsilon) + 13*pi**4/(3110400*epsilon) + 131*f_3/(51840*epsilon**2) - 31667/(16796160*epsilon**2) - f_3/(288*epsilon**3) + 4483/(11197440*epsilon**3) + 2699/(933120*epsilon**4) - 13/(5184*epsilon**5) + 1/(1296*epsilon**6)","13754":"5*f_3**2/(24*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 8953*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","13755":"-7*f_3**2/(8640*epsilon) + 131*f_3/(51840*epsilon) - 893*f_5/(51840*epsilon) - 37*pi**4/(3110400*epsilon) + pi**6/(653184*epsilon) + 281791/(26873856*epsilon) - 389*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) + pi**4/(259200*epsilon**2) + 57563/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 79553/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13756":"-49*f_3/(12960*epsilon) - 83*f_5/(8640*epsilon) - 23*pi**4/(1555200*epsilon) + 1920227/(134369280*epsilon) - 407*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 77543/(11197440*epsilon**2) + 47*f_3/(4320*epsilon**3) - 91649/(7464960*epsilon**3) + 161/(124416*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13757":"-23*f_3/(276480*epsilon) - 7*f_5/(138240*epsilon) - 11*pi**4/(24883200*epsilon) + 19061/(358318080*epsilon) + 5*f_3/(82944*epsilon**2) - 701/(14929920*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 2003/(22394880*epsilon**3) - 127/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","13758":"-2137*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) + 61*pi**4/(447897600*epsilon) + 2712701/(29023764480*epsilon) + 61*f_3/(3732480*epsilon**2) - 86683/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 16571/(403107840*epsilon**3) + 179/(3359232*epsilon**4) - 89/(2799360*epsilon**5) + 1/(116640*epsilon**6)","13759":"f_5/(46080*epsilon) - 23*pi**4/(24883200*epsilon) + 1817/(29859840*epsilon) - 4631/(179159040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1003/(22394880*epsilon**3) - 13/(82944*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","13760":"529*f_3/(11197440*epsilon) + f_5/(138240*epsilon) - 29*pi**4/(55987200*epsilon) - 68761/(1934917632*epsilon) - 29*f_3/(466560*epsilon**2) - 17489/(1612431360*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 7*f_3/(311040*epsilon**3) - 29/(22394880*epsilon**3) + 1687/(11197440*epsilon**4) - 29/(116640*epsilon**5) + 1/(7776*epsilon**6)","13761":"-359*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) + 7*pi**4/(24883200*epsilon) + 118907/(1074954240*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 49817/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 8681/(67184640*epsilon**3) - 1399/(3732480*epsilon**4) + 23/(77760*epsilon**5) - 1/(7776*epsilon**6)","13762":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","13763":"-193*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 31*pi**4/(223948800*epsilon) - 229/(71663616*epsilon) - 31*f_3/(1866240*epsilon**2) - 601/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 329/(22394880*epsilon**3) - 193/(5598720*epsilon**4) - 31/(466560*epsilon**5) + 1/(7776*epsilon**6)","13764":"11*f_3/(2488320*epsilon) - 877/(119439360*epsilon) - pi**4/(24883200*epsilon) - f_3/(207360*epsilon**2) + 313/(134369280*epsilon**2) + 211/(13436928*epsilon**3) + 7/(8398080*epsilon**4) - 79/(1399680*epsilon**5) + 1/(23328*epsilon**6)","13765":"19*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - pi**4/(6998400*epsilon) + 497/(79626240*epsilon) - f_3/(58320*epsilon**2) + 247/(39813120*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + 7*f_3/(622080*epsilon**3) + 1/(184320*epsilon**3) + 367/(22394880*epsilon**4) - 19/(233280*epsilon**5) + 1/(15552*epsilon**6)","13766":"-89*f_3/(33592320*epsilon) - f_5/(829440*epsilon) - 10313/(2149908480*epsilon) + 59*pi**4/(671846400*epsilon) + 59*f_3/(5598720*epsilon**2) - 4931/(1074954240*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 175/(26873856*epsilon**3) - 931/(67184640*epsilon**4) + 7/(174960*epsilon**5) - 1/(46656*epsilon**6)","13767":"-149*f_3/(22394880*epsilon) + 11*pi**4/(223948800*epsilon) + 909391/(87071293440*epsilon) + 11*f_3/(1866240*epsilon**2) + 2101/(3627970560*epsilon**2) - 89/(13436928*epsilon**3) - 301/(25194240*epsilon**4) + 41/(1399680*epsilon**5) - 1/(69984*epsilon**6)","13768":"407*f_3**2/(2160*epsilon) + pi**4*f_3/(1350*epsilon) + 2063*f_3/(25920*epsilon) - 341*f_5/(405*epsilon) + 155*f_7/(384*epsilon) - 319*pi**4/(259200*epsilon) + pi**6/(10206*epsilon) - 5*f_3**2/(36*epsilon**2) - 167*f_3/(1080*epsilon**2) + 85*f_5/(216*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13769":"-317*f_3**2/(2160*epsilon) - 22903*f_3/(12960*epsilon) - 11*pi**4*f_3/(10800*epsilon) + 5873*f_5/(2592*epsilon) - 121*f_7/(1440*epsilon) - 49*pi**4/(129600*epsilon) + 5*pi**6/(23328*epsilon) + 2*f_3**2/(9*epsilon**2) + 589*f_3/(540*epsilon**2) - 179*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13770":"-11*f_3**2/(480*epsilon) + 10153*f_3/(311040*epsilon) - 161*f_5/(8640*epsilon) - 6169/(933120*epsilon) + 7*pi**4/(3110400*epsilon) + pi**6/(90720*epsilon) + 7*f_3/(25920*epsilon**2) + 7*f_5/(720*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 17/(77760*epsilon**2) - 23*f_3/(2160*epsilon**3) + 11/(6480*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","13771":"-11*f_3/(1440*epsilon) + pi**4/(43200*epsilon) + 56959/(7464960*epsilon) + f_3/(360*epsilon**2) - 6607/(2488320*epsilon**2) + 299/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13772":"-f_3/(288*epsilon) + pi**4/(86400*epsilon) + 25909/(7464960*epsilon) + f_3/(720*epsilon**2) - 3079/(2488320*epsilon**2) + 227/(207360*epsilon**3) - 5/(3456*epsilon**4) + 1/(1440*epsilon**5)","13773":"-37*f_3**2/(5760*epsilon) + 4447*f_3/(622080*epsilon) + 13*f_5/(2160*epsilon) - pi**6/(60480*epsilon) + 7679/(1866240*epsilon) + 223*pi**4/(3110400*epsilon) + 223*f_3/(25920*epsilon**2) - 37*f_5/(2880*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13774":"-361*f_3/(69120*epsilon) + 7*f_5/(2880*epsilon) + 13*pi**4/(2073600*epsilon) + 15395/(4478976*epsilon) + 7*f_3/(4320*epsilon**2) - 5425/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 83/(55296*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13775":"-6821*f_3/(207360*epsilon) + 31*f_5/(1152*epsilon) + 67*pi**4/(2073600*epsilon) + 389041/(44789760*epsilon) + 47*f_3/(17280*epsilon**2) - 13903/(2985984*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 3073/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13776":"649*f_3/(311040*epsilon) + 7*f_5/(51840*epsilon) - 11321/(10077696*epsilon) - 41*pi**4/(9331200*epsilon) - 41*f_3/(77760*epsilon**2) - 126293/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 4921/(2239488*epsilon**3) + 281/(58320*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","13777":"-167*f_3**2/(180*epsilon) + 21*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 83*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 823*f_5/(432*epsilon) + 13433*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","13778":"-23*f_3**2/(240*epsilon) - pi**4*f_3/(1200*epsilon) + 23*f_3/(90*epsilon) - 41*f_5/(72*epsilon) + 7*f_7/(16*epsilon) + pi**4/(1800*epsilon) - f_3**2/(20*epsilon**2) + f_3/(15*epsilon**2)","13779":"-43*f_3**2/(1080*epsilon) - 535*f_3/(1296*epsilon) - pi**4*f_3/(21600*epsilon) + 649*f_5/(1296*epsilon) + 359*f_7/(2880*epsilon) - 2839/(12960*epsilon) - 19*pi**4/(12960*epsilon) + 25*pi**6/(81648*epsilon) + f_3**2/(72*epsilon**2) + 335*f_3/(432*epsilon**2) - 455*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) + 139/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3) - 1/(36*epsilon**3)","13780":"19*f_3**2/(40*epsilon) - 3*f_3*f_5/(20*epsilon) - 257*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) + 21*f_5/(16*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","13781":"-f_3**2/(60*epsilon) - 7*f_3*f_5/(120*epsilon) - 7*f_3/(80*epsilon) + 3*f_3_5/(80*epsilon) - 73*f_5/(432*epsilon) + 4459*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","13782":"73*f_3**2/(1080*epsilon) - f_3*f_5/(54*epsilon) + 415*f_5/(1296*epsilon) - 5593*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","13783":"-23*f_3**2/(240*epsilon) + f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 415*f_5/(2592*epsilon) + 10283*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13784":"-11*f_3**2/(8*epsilon) + 191*f_3*f_5/(20*epsilon) + pi**4*f_3/(200*epsilon) - 687*f_3_5/(40*epsilon) + 3955*f_7/(1152*epsilon) + 72587*pi**8/(90720000*epsilon) + 3*f_3**2/(10*epsilon**2) - 203*f_7/(480*epsilon**2)","13785":"-11*f_3/(1920*epsilon) - 103*f_5/(17280*epsilon) + pi**4/(43200*epsilon) + 271493/(22394880*epsilon) + 79*f_3/(17280*epsilon**2) - 16099/(2985984*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 2281/(2488320*epsilon**3) - 233/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13786":"649*f_3/(311040*epsilon) + 7*f_5/(51840*epsilon) - 11321/(10077696*epsilon) - 41*pi**4/(9331200*epsilon) - 41*f_3/(77760*epsilon**2) - 126293/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 4921/(2239488*epsilon**3) + 281/(58320*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","13787":"61*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 44*f_3/(405*epsilon) - 3*f_3_5/(80*epsilon) + 79*f_5/(432*epsilon) - 14987*f_7/(34560*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","13788":"-f_3**2/(360*epsilon) + 3*f_3*f_5/(80*epsilon) - 31*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 1013*f_5/(2592*epsilon) - 14413*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13789":"-7*f_3**2/(972*epsilon) - 3703*f_3/(155520*epsilon) + pi**4*f_3/(77760*epsilon) + 113*f_5/(1728*epsilon) + 19*f_7/(2592*epsilon) - 20011/(699840*epsilon) - pi**6/(52488*epsilon) + 229*pi**4/(4665600*epsilon) + f_3**2/(1296*epsilon**2) + 229*f_3/(38880*epsilon**2) - 7*f_5/(486*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 1319/(155520*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 31/(19440*epsilon**3) + 1/(6480*epsilon**4)","13790":"61*f_3**2/(3240*epsilon) + pi**4*f_3/(64800*epsilon) + 2933*f_3/(19440*epsilon) - 787*f_5/(3888*epsilon) - f_7/(36*epsilon) - 25*pi**6/(244944*epsilon) + 13*pi**4/(24300*epsilon) + 2689/(38880*epsilon) - f_3**2/(216*epsilon**2) - 311*f_3/(1296*epsilon**2) + 395*f_5/(1296*epsilon**2) - 127/(2592*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3) + 1/(108*epsilon**3)","13791":"-619*f_3/(207360*epsilon) - f_5/(1620*epsilon) + 33005/(26873856*epsilon) + 19*pi**4/(1244160*epsilon) - f_3/(3456*epsilon**2) - 19/(10240*epsilon**2) + 221/(414720*epsilon**3) + 19/(11520*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","13792":"17*f_3/(25920*epsilon) + 137*f_5/(8640*epsilon) - 2437/(124416*epsilon) + 7*pi**4/(103680*epsilon) + 7*f_3/(864*epsilon**2) - 1/(240*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","13793":"41*f_3/(51840*epsilon) - 38087/(67184640*epsilon) + pi**4/(172800*epsilon) + f_3/(1440*epsilon**2) - 881/(1119744*epsilon**2) - 527/(466560*epsilon**3) + 7/(4320*epsilon**4) - 1/(1620*epsilon**5)","13794":"-283*f_3/(25920*epsilon) + 79*f_5/(2880*epsilon) - 2437/(124416*epsilon) + 7*pi**4/(103680*epsilon) + 7*f_3/(864*epsilon**2) - 1/(240*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","13795":"259*f_3/(41472*epsilon) - 31*f_5/(17280*epsilon) - 91*pi**4/(2073600*epsilon) - 5629/(8957952*epsilon) - 139*f_3/(17280*epsilon**2) + pi**4/(21600*epsilon**2) + 70381/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 2179/(497664*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13796":"797*f_3/(311040*epsilon) + f_5/(288*epsilon) - 764483/(201553920*epsilon) + pi**4/(97200*epsilon) - 23*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 68537/(67184640*epsilon**2) - f_3/(1440*epsilon**3) - 1781/(5598720*epsilon**3) + 977/(466560*epsilon**4) - 5/(2592*epsilon**5) + 1/(1620*epsilon**6)","13797":"-911*f_3/(207360*epsilon) - 43*f_5/(8640*epsilon) - 53*pi**4/(2073600*epsilon) + 542671/(44789760*epsilon) + f_3/(144*epsilon**2) - 20527/(2985984*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 701/(497664*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13798":"-f_3**2/(720*epsilon) + 29*f_3/(2304*epsilon) - 43*f_5/(4320*epsilon) - 11*pi**4/(115200*epsilon) - 3001/(414720*epsilon) + pi**6/(54432*epsilon) - f_3/(60*epsilon**2) + f_5/(72*epsilon**2) - pi**4/(14400*epsilon**2) + 1459/(69120*epsilon**2) + f_3/(80*epsilon**3) + 11/(5120*epsilon**3) - 37/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","13799":"-f_3**2/(8*epsilon) + 17*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_3/(2160*epsilon) - 3*f_3_5/(80*epsilon) + 443*f_5/(2592*epsilon) - 5971*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13800":"-f_3**2/(1920*epsilon) - 17*f_3/(622080*epsilon) + 7*f_5/(1440*epsilon) - pi**6/(362880*epsilon) - 29*pi**4/(3110400*epsilon) - 151/(1866240*epsilon) - 29*f_3/(25920*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(3888*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13801":"649*f_3/(311040*epsilon) + 7*f_5/(51840*epsilon) - 11321/(10077696*epsilon) - 41*pi**4/(9331200*epsilon) - 41*f_3/(77760*epsilon**2) - 126293/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 4921/(2239488*epsilon**3) + 281/(58320*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","13802":"-7747*f_3/(207360*epsilon) - f_5/(30*epsilon) + 227*pi**4/(2073600*epsilon) + 53497/(1399680*epsilon) + 227*f_3/(17280*epsilon**2) - 5719/(165888*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 407/(11520*epsilon**3) - 389/(17280*epsilon**4) + 11/(1080*epsilon**5) - 1/(270*epsilon**6)","13803":"-f_3**2/(1440*epsilon) - 463*f_3/(12960*epsilon) - 953*f_5/(4320*epsilon) + 49*f_7/(640*epsilon) + pi**6/(108864*epsilon) + 59*pi**4/(518400*epsilon) + 158393/(1244160*epsilon) - 65*f_3/(864*epsilon**2) + f_5/(144*epsilon**2) - 2951/(829440*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 13*f_3/(720*epsilon**3) - 6691/(138240*epsilon**3) + 221/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13804":"f_3**2/(1920*epsilon) - 967*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) - 9491/(14929920*epsilon) + 47*pi**4/(3110400*epsilon) + pi**6/(362880*epsilon) + 47*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(57600*epsilon**2) - 7/(12960*epsilon**2) - f_3/(480*epsilon**3) - 19/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","13805":"-59*f_3/(69120*epsilon) + f_5/(1440*epsilon) - 11549/(22394880*epsilon) - pi**4/(414720*epsilon) + f_3/(1728*epsilon**2) + 47/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 53/(92160*epsilon**3) - 1/(1536*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13806":"-1051*f_3/(69120*epsilon) + 77*f_5/(8640*epsilon) - 61*pi**4/(2073600*epsilon) + 486457/(44789760*epsilon) + 7*f_3/(1080*epsilon**2) - 96947/(14929920*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 3361/(2488320*epsilon**3) - 61/(41472*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","13807":"107*f_3**2/(180*epsilon) - 35*f_3*f_5/(36*epsilon) - 353*f_5/(216*epsilon) + 9709*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","13808":"32*f_3**2/(45*epsilon) + 44*f_3*f_5/(9*epsilon) - pi**4*f_3/(225*epsilon) - 6*f_3_5/epsilon - 1421*f_7/(540*epsilon) + 1289*pi**8/(3402000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","13809":"-521*f_3/(77760*epsilon) + 89*f_5/(51840*epsilon) + pi**4/(43200*epsilon) + 137441/(33592320*epsilon) + 7*f_3/(2160*epsilon**2) - 48877/(22394880*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(1440*epsilon**3) + 1469/(3732480*epsilon**3) + 401/(311040*epsilon**4) - 37/(25920*epsilon**5) + 1/(2160*epsilon**6)","13810":"-749*f_3/(622080*epsilon) + 19*f_5/(5760*epsilon) - 695273/(201553920*epsilon) + 181*pi**4/(18662400*epsilon) + 31*f_3/(38880*epsilon**2) - pi**4/(388800*epsilon**2) + 683/(524880*epsilon**2) - f_3/(3240*epsilon**3) - 4463/(22394880*epsilon**3) + 581/(373248*epsilon**4) - 257/(155520*epsilon**5) + 7/(12960*epsilon**6)","13811":"781*f_3/(933120*epsilon) + f_5/(1728*epsilon) - 6767/(30233088*epsilon) - pi**4/(1166400*epsilon) - f_3/(9720*epsilon**2) + 3253/(201553920*epsilon**2) + 9791/(16796160*epsilon**3) - 233/(139968*epsilon**4) + 61/(38880*epsilon**5) - 1/(1944*epsilon**6)","13812":"-17*f_3/(6912*epsilon) + 103*f_5/(17280*epsilon) - pi**4/(51840*epsilon) + 335507/(134369280*epsilon) + 5*f_3/(864*epsilon**2) - 68599/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) - 17*f_3/(1440*epsilon**3) + 72511/(7464960*epsilon**3) - 2939/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13813":"67*f_3/(103680*epsilon) - 47*f_5/(11520*epsilon) + 50557/(44789760*epsilon) + pi**4/(76800*epsilon) + f_3/(288*epsilon**2) - 7309/(2985984*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 7*f_3/(2880*epsilon**3) + 347/(622080*epsilon**3) - 101/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","13814":"2*f_3**2/(45*epsilon) - 559*f_3/(6480*epsilon) - pi**4*f_3/(1800*epsilon) - f_5/(45*epsilon) + 7*f_7/(40*epsilon) - 199/(9720*epsilon) + 7*pi**4/(129600*epsilon) - 4*f_3**2/(45*epsilon**2) + 61*f_3/(540*epsilon**2) - 13/(270*epsilon**2) + pi**4/(10800*epsilon**2) - 2*f_3/(45*epsilon**3) + 2/(135*epsilon**3)","13815":"-23*f_3**2/(360*epsilon) + pi**4*f_3/(3600*epsilon) + 199*f_3/(1620*epsilon) + 11*f_5/(288*epsilon) - 7*f_7/(160*epsilon) - 19*pi**4/(32400*epsilon) - 33349/(1244160*epsilon) + 2*f_3**2/(45*epsilon**2) - 89*f_3/(720*epsilon**2) + pi**4/(8640*epsilon**2) + 1475/(20736*epsilon**2) + f_3/(24*epsilon**3) - 131/(2880*epsilon**3) + 7/(720*epsilon**4)","13816":"-17*f_3**2/(40*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 77*f_5/(72*epsilon) + 11333*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","13817":"11*f_3**2/(60*epsilon) + 7*f_3*f_5/(20*epsilon) - 13*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 5*f_5/(6*epsilon) - 2891*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","13818":"-13*f_3**2/(45*epsilon) + 649*f_3*f_5/(180*epsilon) - pi**4*f_3/(225*epsilon) - 24*f_3_5/(5*epsilon) - 287*f_7/(540*epsilon) + 5401*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","13819":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","13820":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","13821":"-379*f_3**2/(4320*epsilon) + pi**4*f_3/(4320*epsilon) + 2149*f_3/(25920*epsilon) + 667*f_5/(5184*epsilon) - 13*f_7/(320*epsilon) - 47*pi**6/(326592*epsilon) + 139*pi**4/(259200*epsilon) + f_3**2/(72*epsilon**2) + 139*f_3/(2160*epsilon**2) - 47*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","13822":"11*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(777600*epsilon) + 1079329/(403107840*epsilon) - 11*f_3/(6480*epsilon**2) + pi**4/(518400*epsilon**2) + 74257/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 661/(699840*epsilon**3) + 143/(93312*epsilon**4) - 17/(3240*epsilon**5) + 1/(324*epsilon**6)","13823":"-97*f_3/(207360*epsilon) - 287*f_5/(34560*epsilon) - 89*pi**4/(3110400*epsilon) + 93577/(8398080*epsilon) - 77*f_3/(25920*epsilon**2) - 138983/(44789760*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - 6817/(1866240*epsilon**3) - 83/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13824":"-67*f_3**2/(17280*epsilon) + 443*f_3/(124416*epsilon) - 7*f_5/(12960*epsilon) - 137*pi**4/(3110400*epsilon) + 1757/(1866240*epsilon) + pi**6/(204120*epsilon) - 137*f_3/(25920*epsilon**2) + 29*f_5/(8640*epsilon**2) + 49/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13825":"-331*f_3**2/(17280*epsilon) + 7279*f_3/(622080*epsilon) + 383*f_5/(12960*epsilon) - 11*pi**6/(816480*epsilon) - 12589/(1866240*epsilon) + 17*pi**4/(622080*epsilon) + 17*f_3/(5184*epsilon**2) - 91*f_5/(8640*epsilon**2) + pi**4/(43200*epsilon**2) + 401/(77760*epsilon**2) + f_3/(360*epsilon**3) - 1/(432*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13826":"f_3**2/(5760*epsilon) + 3035*f_3/(124416*epsilon) - 19*f_5/(720*epsilon) - 191*pi**4/(3110400*epsilon) - 5551/(1866240*epsilon) + pi**6/(155520*epsilon) - 191*f_3/(25920*epsilon**2) + 13*f_5/(2880*epsilon**2) + pi**4/(43200*epsilon**2) + 59/(19440*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13827":"-343*f_3/(103680*epsilon) - 77*f_5/(51840*epsilon) + 53*pi**4/(9331200*epsilon) + 16081/(20155392*epsilon) + 53*f_3/(77760*epsilon**2) - 33209/(26873856*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 11627/(11197440*epsilon**3) + 151/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","13828":"-f_3/(1920*epsilon) + 191*f_5/(34560*epsilon) - 148631/(44789760*epsilon) - 19*pi**4/(2073600*epsilon) + 17*f_3/(8640*epsilon**2) - pi**4/(115200*epsilon**2) - 3857/(14929920*epsilon**2) - f_3/(960*epsilon**3) - 733/(622080*epsilon**3) + 43/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","13829":"89*f_3/(69120*epsilon) + 287*f_5/(34560*epsilon) - 2352947/(268738560*epsilon) + 109*pi**4/(6220800*epsilon) + 109*f_3/(51840*epsilon**2) - 196513/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4853/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","13830":"-257*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 67*pi**4/(37324800*epsilon) + 46213/(201553920*epsilon) + 91*f_3/(622080*epsilon**2) - 10639/(44789760*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) + 8513/(11197440*epsilon**3) - 517/(373248*epsilon**4) + 91/(77760*epsilon**5) - 1/(2592*epsilon**6)","13831":"383*f_3/(311040*epsilon) - f_5/(2160*epsilon) - 49337/(268738560*epsilon) + pi**4/(311040*epsilon) - 29*f_3/(25920*epsilon**2) - 2141/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 289/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","13832":"-143*f_3/(103680*epsilon) - 7*f_5/(8640*epsilon) + 55/(746496*epsilon) + 29*pi**4/(3110400*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 29/(34560*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","13833":"49*f_3**2/(240*epsilon) + f_3*f_5/(10*epsilon) - 517*f_3/(432*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(160*epsilon) + 2401*f_7/(1920*epsilon) - pi**6/(6048*epsilon) - 61*pi**4/(43200*epsilon) + 2839/(12960*epsilon) + 2063*pi**8/(30240000*epsilon) + 235*f_3/(288*epsilon**2) + 5*f_5/(8*epsilon**2) - 49*f_7/(32*epsilon**2) - 139/(864*epsilon**2) + pi**4/(2880*epsilon**2) - f_3/(12*epsilon**3) + 1/(36*epsilon**3)","13834":"-361*f_3/(69120*epsilon) + 7*f_5/(2880*epsilon) + 13*pi**4/(2073600*epsilon) + 15395/(4478976*epsilon) + 7*f_3/(4320*epsilon**2) - 5425/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 83/(55296*epsilon**3) + 17/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13835":"439*f_3/(207360*epsilon) - 7*f_5/(17280*epsilon) - 7*pi**4/(1244160*epsilon) - 5867/(33592320*epsilon) - 7*f_3/(10368*epsilon**2) - 7711/(13436928*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 46157/(22394880*epsilon**3) + 961/(622080*epsilon**4) - 637/(155520*epsilon**5) + 5/(2592*epsilon**6)","13836":"-473*f_3/(155520*epsilon) - 7*f_5/(5760*epsilon) + 91769/(67184640*epsilon) + 7*pi**4/(311040*epsilon) + f_3/(1728*epsilon**2) - 5551/(2488320*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 377/(414720*epsilon**3) + 53/(34560*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","13837":"-61*f_3**2/(3240*epsilon) - 83*f_3/(25920*epsilon) + pi**4*f_3/(16200*epsilon) + 61*f_5/(1728*epsilon) - 547*f_7/(34560*epsilon) - 47*pi**4/(777600*epsilon) + pi**6/(139968*epsilon) + f_3**2/(270*epsilon**2) - 47*f_3/(6480*epsilon**2) + 7*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13838":"17*f_3**2/(5760*epsilon) - 10873*f_3/(933120*epsilon) - 91*f_5/(25920*epsilon) + 31403/(44789760*epsilon) + pi**6/(1088640*epsilon) + 349*pi**4/(6220800*epsilon) + 349*f_3/(51840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 4691/(933120*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 569/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","13839":"-f_3**2/(960*epsilon) + 7379*f_3/(622080*epsilon) - 19*f_5/(1152*epsilon) - pi**6/(181440*epsilon) + 409*pi**4/(6220800*epsilon) + 14617/(1866240*epsilon) + 409*f_3/(51840*epsilon**2) - 7*f_5/(1440*epsilon**2) - 253/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13840":"-f_3**2/(360*epsilon) - 2413*f_3/(622080*epsilon) - 19*f_5/(864*epsilon) + 49*f_7/(1920*epsilon) - 167*pi**4/(6220800*epsilon) + 3997/(1866240*epsilon) + pi**6/(120960*epsilon) - 167*f_3/(51840*epsilon**2) + f_5/(180*epsilon**2) - 1/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13841":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","13842":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","13843":"3157*f_3/(1866240*epsilon) + 17*f_5/(51840*epsilon) - 1088857/(403107840*epsilon) - 77*pi**4/(18662400*epsilon) - 89*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 312791/(134369280*epsilon**2) + f_3/(12960*epsilon**3) + 13771/(22394880*epsilon**3) - 3443/(1866240*epsilon**4) + 11/(10368*epsilon**5) - 1/(4320*epsilon**6)","13844":"5491*f_3/(1866240*epsilon) + 17*f_5/(51840*epsilon) - 1699381/(403107840*epsilon) - 107*pi**4/(18662400*epsilon) - 101*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 398327/(134369280*epsilon**2) + f_3/(12960*epsilon**3) + 12043/(22394880*epsilon**3) - 3443/(1866240*epsilon**4) + 11/(10368*epsilon**5) - 1/(4320*epsilon**6)","13845":"-343*f_3/(103680*epsilon) - 77*f_5/(51840*epsilon) + 53*pi**4/(9331200*epsilon) + 16081/(20155392*epsilon) + 53*f_3/(77760*epsilon**2) - 33209/(26873856*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 11627/(11197440*epsilon**3) + 151/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","13846":"-127*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 2059*f_3/(5184*epsilon) - 3337*f_5/(12960*epsilon) - 241*f_7/(2880*epsilon) - 79*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) + f_3**2/(90*epsilon**2) - 407*f_3/(1080*epsilon**2) + 53*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13847":"31*f_3**2/(180*epsilon) - 131*f_3*f_5/(180*epsilon) + 6*f_3_5/(5*epsilon) - 721*f_5/(216*epsilon) + 406*f_7/(135*epsilon) - pi**6/(1944*epsilon) + 181*pi**8/(17010000*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","13848":"101*f_3**2/(1920*epsilon) - 14497*f_3/(103680*epsilon) - 119*f_5/(1920*epsilon) + 49*f_7/(640*epsilon) - 43*pi**4/(414720*epsilon) - pi**6/(120960*epsilon) + 10939/(124416*epsilon) + 491*f_3/(11520*epsilon**2) + 7*f_5/(320*epsilon**2) - 1211/(13824*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 643/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","13849":"29*f_3/(11520*epsilon) - f_5/(960*epsilon) - 7*pi**4/(115200*epsilon) + 1519/(138240*epsilon) - f_3/(180*epsilon**2) - 559/(69120*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 41/(2880*epsilon**3) + 1/(160*epsilon**4)","13850":"-9*f_3**2/(160*epsilon) + f_3*f_5/(240*epsilon) + 347*f_3/(1620*epsilon) + 3*f_3_5/(80*epsilon) + 43*f_5/(2160*epsilon) - 1519*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) - 2689/(38880*epsilon) + pi**6/(36288*epsilon) + pi**4/(3240*epsilon) - 139*f_3/(864*epsilon**2) - 5*f_5/(48*epsilon**2) + 49*f_7/(192*epsilon**2) - pi**4/(8640*epsilon**2) + 127/(2592*epsilon**2) + f_3/(36*epsilon**3) - 1/(108*epsilon**3)","13851":"21*f_3**2/(640*epsilon) - 11563*f_3/(103680*epsilon) + f_5/(120*epsilon) + 37*pi**4/(2073600*epsilon) + pi**6/(181440*epsilon) + 9949/(124416*epsilon) + 1019*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 1403/(13824*epsilon**2) + 11*pi**4/(115200*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 1219/(69120*epsilon**3) - f_3/(120*epsilon**4) + 5/(288*epsilon**4) - 1/(160*epsilon**5)","13852":"-f_3**2/(32*epsilon) - pi**4*f_3/(7200*epsilon) + 4033*f_3/(69120*epsilon) - 19*f_5/(1920*epsilon) + 7*f_7/(320*epsilon) - 14995/(331776*epsilon) + 13*pi**4/(76800*epsilon) + f_3**2/(24*epsilon**2) - 73*f_3/(576*epsilon**2) + 593/(6912*epsilon**2) + f_3/(32*epsilon**3) - 7/(192*epsilon**3) + 1/(192*epsilon**4)","13853":"133*f_3**2/(360*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 775*f_5/(432*epsilon) - 3409*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","13854":"19*f_3**2/(5760*epsilon) - 8719*f_3/(233280*epsilon) + 353*f_5/(10368*epsilon) - pi**6/(272160*epsilon) + 1117/(349920*epsilon) + 379*pi**4/(6220800*epsilon) + 559*f_3/(51840*epsilon**2) - 23*f_5/(8640*epsilon**2) - 68449/(7464960*epsilon**2) - 7*pi**4/(311040*epsilon**2) - 7*f_3/(2592*epsilon**3) + pi**4/(259200*epsilon**3) + 1061/(207360*epsilon**3) + f_3/(2160*epsilon**4) - 79/(51840*epsilon**4) + 1/(4320*epsilon**5)","13855":"11*f_3**2/(360*epsilon) - 23611*f_3/(311040*epsilon) - pi**4*f_3/(10800*epsilon) + 29*f_5/(1728*epsilon) - 7*f_7/(320*epsilon) + 373*pi**4/(3110400*epsilon) + 7307/(138240*epsilon) - f_3**2/(180*epsilon**2) + 101*f_3/(3240*epsilon**2) - 421/(15552*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 47/(6480*epsilon**3) - 1/(1080*epsilon**4)","13856":"-19*f_3**2/(405*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 899*f_3/(10368*epsilon) - 169*f_5/(4320*epsilon) + 5*f_7/(432*epsilon) - 17*pi**6/(489888*epsilon) + 91*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) + 91*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13857":"f_3**2/(51840*epsilon) - 92599*f_3/(8398080*epsilon) - 469*f_5/(466560*epsilon) + pi**6/(9797760*epsilon) + 4543*pi**4/(167961600*epsilon) + 3138529/(201553920*epsilon) + 4543*f_3/(1399680*epsilon**2) + 7*f_5/(77760*epsilon**2) - 461017/(67184640*epsilon**2) - 67*pi**4/(13996800*epsilon**2) - 67*f_3/(116640*epsilon**3) + pi**4/(2332800*epsilon**3) + 2071/(1119744*epsilon**3) + f_3/(19440*epsilon**4) - 143/(466560*epsilon**4) + 1/(38880*epsilon**5)","13858":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","13859":"121*f_3**2/(1080*epsilon) - pi**4*f_3/(2700*epsilon) + 511*f_3/(12960*epsilon) - 215*f_5/(2592*epsilon) - 13*f_7/(5760*epsilon) - 29*pi**6/(163296*epsilon) + 121*pi**4/(129600*epsilon) - f_3**2/(45*epsilon**2) + 121*f_3/(1080*epsilon**2) - 29*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) - f_3/(18*epsilon**3) + f_5/(18*epsilon**3)","13860":"5*f_3**2/(72*epsilon) - 3*f_3*f_5/(5*epsilon) - 187*f_3/(270*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 5*f_5/(12*epsilon) + 11263*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","13861":"89*f_3**2/(1080*epsilon) + 7*pi**4*f_3/(10800*epsilon) + 14719*f_3/(25920*epsilon) + 4481*f_5/(6480*epsilon) - 2459*f_7/(1440*epsilon) - 23*pi**4/(10368*epsilon) + 31*pi**6/(81648*epsilon) + 7*f_3**2/(180*epsilon**2) - 115*f_3/(432*epsilon**2) + 31*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13862":"-11*f_3**2/(30*epsilon) + 17*f_3*f_5/(20*epsilon) + 61*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 23*f_5/(36*epsilon) - 3479*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","13863":"287*f_3**2/(360*epsilon) - 11*f_3*f_5/(40*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) + 275*f_5/(432*epsilon) - 8323*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","13864":"f_3**2/(640*epsilon) - 497*f_3/(248832*epsilon) + 23*f_5/(6912*epsilon) - pi**6/(544320*epsilon) + 269*pi**4/(12441600*epsilon) + 1729/(373248*epsilon) + 269*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(41472*epsilon**2) + 71/(248832*epsilon**2) - 5*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 41/(12960*epsilon**3) + f_3/(720*epsilon**4) - 53/(8640*epsilon**4) + 1/(270*epsilon**5)","13865":"-107*f_3/(3840*epsilon) - f_5/(960*epsilon) + pi**4/(38400*epsilon) + 773/(46080*epsilon) - 19*f_3/(720*epsilon**2) + pi**4/(14400*epsilon**2) + 157/(8640*epsilon**2) + f_3/(120*epsilon**3) - 1/(80*epsilon**3) + 1/(360*epsilon**4)","13866":"-5*f_3**2/(128*epsilon) + 6239*f_3/(103680*epsilon) - 23*f_5/(480*epsilon) + 49*f_7/(640*epsilon) - 51385/(995328*epsilon) - pi**6/(120960*epsilon) - 53*pi**4/(2073600*epsilon) - 679*f_3/(11520*epsilon**2) + 7*f_5/(320*epsilon**2) + pi**4/(115200*epsilon**2) + 1157/(27648*epsilon**2) + 11*f_3/(360*epsilon**3) - 259/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","13867":"f_3**2/(60*epsilon) + f_3/(216*epsilon) - 421/(6480*epsilon) - pi**4/(10800*epsilon) - f_3/(90*epsilon**2) + 7/(432*epsilon**2) - 1/(180*epsilon**3)","13868":"-43*f_3/(6912*epsilon) - 77*f_5/(17280*epsilon) - 19*pi**4/(3110400*epsilon) + 1143383/(134369280*epsilon) - 353*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 82727/(11197440*epsilon**2) + 11*f_3/(1080*epsilon**3) - 79553/(7464960*epsilon**3) + 373/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","13869":"f_3**2/(108*epsilon) - 164729*f_3/(1866240*epsilon) + 1433*f_5/(12960*epsilon) - 13*pi**6/(466560*epsilon) - 27781/(5598720*epsilon) + 143*pi**4/(1244160*epsilon) + 143*f_3/(10368*epsilon**2) - 23*f_5/(1080*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13870":"-f_3**2/(32*epsilon) + 151*f_3/(1536*epsilon) + 71*f_5/(1920*epsilon) - 8813/(92160*epsilon) - pi**4/(76800*epsilon) + f_3**2/(72*epsilon**2) - 191*f_3/(3456*epsilon**2) - pi**4/(11520*epsilon**2) + 2959/(41472*epsilon**2) + 5*f_3/(288*epsilon**3) - 77/(3456*epsilon**3) + 1/(288*epsilon**4)","13871":"-9*f_3/(64*epsilon) + f_5/(96*epsilon) + 177/(1024*epsilon) + 53*f_3/(320*epsilon**2) - 17359/(92160*epsilon**2) - f_3/(16*epsilon**3) + 209/(3072*epsilon**3) - 7/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13872":"-1411*f_3/(1920*epsilon) - 1769*f_5/(2880*epsilon) + 441*f_7/(320*epsilon) - 13*pi**4/(57600*epsilon) + 18473/(138240*epsilon) - f_3/(2880*epsilon**2) - 209/(55296*epsilon**2) + pi**4/(9600*epsilon**2) - f_3/(120*epsilon**3) - 139/(15360*epsilon**3) + 109/(11520*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","13873":"119*f_3/(622080*epsilon) - 11*f_5/(2160*epsilon) - 210281/(7464960*epsilon) + pi**6/(120960*epsilon) + 29*pi**4/(248832*epsilon) + 499*f_3/(25920*epsilon**2) - f_5/(90*epsilon**2) - 20497/(1244160*epsilon**2) + pi**4/(259200*epsilon**2) + 23*f_3/(1080*epsilon**3) - 2269/(103680*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(45*epsilon**4) + 59/(1728*epsilon**4) - 7/(720*epsilon**5)","13874":"-47*f_3**2/(1440*epsilon) - pi**4*f_3/(7200*epsilon) + 8033*f_3/(69120*epsilon) + 61*f_5/(1920*epsilon) - 61877/(552960*epsilon) + 13*pi**4/(76800*epsilon) + f_3**2/(24*epsilon**2) - 73*f_3/(576*epsilon**2) + 737/(6912*epsilon**2) + f_3/(32*epsilon**3) - 7/(192*epsilon**3) + 1/(192*epsilon**4)","13875":"-13*f_3**2/(8640*epsilon) - 128873*f_3/(1866240*epsilon) + 5297*f_5/(51840*epsilon) - 19*pi**6/(816480*epsilon) - 27781/(5598720*epsilon) + 571*pi**4/(6220800*epsilon) + 571*f_3/(51840*epsilon**2) - 77*f_5/(4320*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13876":"-11*f_3**2/(720*epsilon) + 17*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 637*f_7/(2304*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","13877":"691*f_3/(103680*epsilon) + 77*f_5/(17280*epsilon) - 715907/(134369280*epsilon) - 11*pi**4/(3110400*epsilon) - 11*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 6251/(8957952*epsilon**2) + f_3/(4320*epsilon**3) - 7619/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","13878":"-25*f_3/(6912*epsilon) - 77*f_5/(8640*epsilon) - 13*pi**4/(622080*epsilon) + 56999/(4199040*epsilon) - 53*f_3/(25920*epsilon**2) - 161519/(44789760*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - 6961/(1866240*epsilon**3) - 47/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13879":"-37*f_3**2/(5760*epsilon) + 4447*f_3/(622080*epsilon) + 13*f_5/(2160*epsilon) - pi**6/(60480*epsilon) + 7679/(1866240*epsilon) + 223*pi**4/(3110400*epsilon) + 223*f_3/(25920*epsilon**2) - 37*f_5/(2880*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13880":"-367*f_3/(207360*epsilon) + 469*f_5/(34560*epsilon) - 71401/(6718464*epsilon) - pi**4/(259200*epsilon) + 7*f_3/(960*epsilon**2) - 11*pi**4/(345600*epsilon**2) + 97177/(44789760*epsilon**2) - 11*f_3/(2880*epsilon**3) + 10463/(1866240*epsilon**3) - 247/(62208*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13881":"781*f_3/(933120*epsilon) + f_5/(1728*epsilon) - 6767/(30233088*epsilon) - pi**4/(1166400*epsilon) - f_3/(9720*epsilon**2) + 3253/(201553920*epsilon**2) + 9791/(16796160*epsilon**3) - 233/(139968*epsilon**4) + 61/(38880*epsilon**5) - 1/(1944*epsilon**6)","13882":"-f_3**2/(240*epsilon) - 217*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) - 11*f_5/(2880*epsilon) - 7*f_7/(160*epsilon) - 79*pi**4/(115200*epsilon) + 8735/(82944*epsilon) + f_3**2/(60*epsilon**2) - 17*f_3/(320*epsilon**2) - 131/(6912*epsilon**2) + 11*pi**4/(28800*epsilon**2) + 11*f_3/(240*epsilon**3) - 143/(2880*epsilon**3) + 1/(80*epsilon**4)","13883":"-7*f_3/(1920*epsilon) - 17*f_5/(2160*epsilon) - 19*pi**4/(518400*epsilon) + 47/(10368*epsilon) - 19*f_3/(4320*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","13884":"41*f_3/(17280*epsilon) - 7*f_5/(1440*epsilon) + pi**4/(518400*epsilon) + 1381/(829440*epsilon) + f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 125/(20736*epsilon**2) - f_3/(360*epsilon**3) + 67/(17280*epsilon**3) - 1/(360*epsilon**4)","13885":"823*f_3/(311040*epsilon) + f_5/(6912*epsilon) - 60715/(13436928*epsilon) + 13*pi**4/(1036800*epsilon) - 11*f_3/(5760*epsilon**2) + pi**4/(1036800*epsilon**2) + 1939/(14929920*epsilon**2) + f_3/(8640*epsilon**3) + 1127/(622080*epsilon**3) + 199/(103680*epsilon**4) - 7/(2592*epsilon**5) + 1/(1080*epsilon**6)","13886":"f_3**2/(3*epsilon) + 5*f_3*f_5/(12*epsilon) + 35*f_5/(18*epsilon) - 49*f_7/(16*epsilon)","13887":"f_3**2/epsilon - 5*f_3*f_5/(3*epsilon) + 5*f_5/(9*epsilon)","13888":"23*f_3**2/(720*epsilon) - 3649*f_3/(34560*epsilon) + pi**4*f_3/(3600*epsilon) + 13*f_5/(2880*epsilon) - 13*pi**4/(69120*epsilon) + 6851/(103680*epsilon) - f_3**2/(12*epsilon**2) + 79*f_3/(576*epsilon**2) - 23/(576*epsilon**2) - pi**4/(5760*epsilon**2) - f_3/(48*epsilon**3) + 1/(144*epsilon**3)","13889":"-149*f_3**2/(4320*epsilon) - pi**4*f_3/(4320*epsilon) + 13207*f_3/(12960*epsilon) - 4757*f_5/(6480*epsilon) - 16*f_7/(45*epsilon) - 73*pi**6/(326592*epsilon) + 389*pi**4/(259200*epsilon) + 5*f_3**2/(72*epsilon**2) - 715*f_3/(864*epsilon**2) + 20*f_5/(27*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","13890":"-f_3**2/(60*epsilon) - pi**4*f_3/(600*epsilon) + 29*f_3/(180*epsilon) - 31*f_5/(72*epsilon) + 7*f_7/(20*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","13891":"13*f_3**2/(60*epsilon) + f_3*f_5/(10*epsilon) - 19*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 17*f_5/(72*epsilon) - 1127*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","13892":"-17*f_3**2/(40*epsilon) + f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) + 217*f_7/(640*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","13893":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","13894":"-109*f_3**2/(864*epsilon) - pi**4*f_3/(4320*epsilon) + 13207*f_3/(12960*epsilon) - 5747*f_5/(6480*epsilon) - 23*f_7/(360*epsilon) - 73*pi**6/(326592*epsilon) + 389*pi**4/(259200*epsilon) + 5*f_3**2/(72*epsilon**2) - 715*f_3/(864*epsilon**2) + 20*f_5/(27*epsilon**2) - 7*pi**4/(8640*epsilon**2) + 5*pi**6/(27216*epsilon**2) + 7*f_3/(36*epsilon**3) - 5*f_5/(18*epsilon**3)","13895":"13*f_3**2/(405*epsilon) - pi**4*f_3/(8100*epsilon) + 3287*f_3/(25920*epsilon) - 43*f_5/(192*epsilon) - 239*f_7/(34560*epsilon) - 329*pi**4/(777600*epsilon) + 97*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 329*f_3/(6480*epsilon**2) + 97*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13896":"-77*f_3/(51840*epsilon) + 53*f_5/(17280*epsilon) - 68801/(26873856*epsilon) + 11*pi**4/(777600*epsilon) + 11*f_3/(6480*epsilon**2) - 45097/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 3749/(3732480*epsilon**3) - 769/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13897":"-17*f_3/(207360*epsilon) - 11*f_5/(5760*epsilon) + 1541/(5598720*epsilon) + 7*pi**4/(414720*epsilon) + 7*f_3/(3456*epsilon**2) - pi**4/(57600*epsilon**2) + 253/(933120*epsilon**2) - f_3/(480*epsilon**3) + 427/(1244160*epsilon**3) - 7/(20736*epsilon**4) + 61/(8640*epsilon**5) - 1/(144*epsilon**6)","13898":"-f_3/(640*epsilon) - f_5/(960*epsilon) - 31841/(67184640*epsilon) + 7*pi**4/(388800*epsilon) + 7*f_3/(3240*epsilon**2) - pi**4/(129600*epsilon**2) + 16931/(44789760*epsilon**2) - f_3/(1080*epsilon**3) + 11561/(3732480*epsilon**3) - 1111/(155520*epsilon**4) + 151/(25920*epsilon**5) - 1/(432*epsilon**6)","13899":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + f_3/(108*epsilon) - 451*f_5/(6480*epsilon) + 281*f_7/(5760*epsilon) - 313*pi**4/(1555200*epsilon) - 6269/(622080*epsilon) + 7*pi**6/(139968*epsilon) + f_3**2/(1080*epsilon**2) - 313*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 41/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 19/(4320*epsilon**3) - 1/(720*epsilon**4)","13900":"11*f_3**2/(144*epsilon) - 13*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 199*f_5/(2592*epsilon) + 217*f_7/(1280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13901":"-13*f_3**2/(180*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 59*f_5/(54*epsilon) - 217*f_7/(1440*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","13902":"-f_3**2/(48*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 379*f_5/(2592*epsilon) + 8729*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13903":"233*f_3/(41472*epsilon) - 23*f_5/(17280*epsilon) - 18523/(11197440*epsilon) + 29*pi**4/(2073600*epsilon) + 29*f_3/(17280*epsilon**2) - pi**4/(57600*epsilon**2) + 9871/(7464960*epsilon**2) - f_3/(480*epsilon**3) - 355/(497664*epsilon**3) - 311/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","13904":"221*f_3/(124416*epsilon) + 7*f_5/(103680*epsilon) - 53*pi**4/(18662400*epsilon) + 172687/(67184640*epsilon) - 13*f_3/(31104*epsilon**2) - 1858763/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 38051/(8398080*epsilon**3) - 455/(186624*epsilon**4) + 17/(23328*epsilon**5) - 1/(9720*epsilon**6)","13905":"-43*f_3**2/(12960*epsilon) - 791*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) - 5*f_5/(576*epsilon) + 67*f_7/(2880*epsilon) - 191*pi**4/(777600*epsilon) - 47/(10368*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 191*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 1/(2592*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","13906":"-7*f_3/(4320*epsilon) + pi**4/(518400*epsilon) + 4501/(559872*epsilon) + f_3/(4320*epsilon**2) - 9101/(7464960*epsilon**2) - 1007/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(4320*epsilon**5)","13907":"-499*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 168763/(806215680*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 11827/(268738560*epsilon**2) - 7*f_3/(51840*epsilon**3) - 17/(373248*epsilon**3) - 2041/(1866240*epsilon**4) + 17/(9720*epsilon**5) - 1/(1296*epsilon**6)","13908":"77*f_3**2/(6480*epsilon) - pi**4*f_3/(64800*epsilon) + 1091*f_3/(51840*epsilon) - 31*f_5/(6480*epsilon) - 67*f_7/(2880*epsilon) - pi**6/(34992*epsilon) + 151*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 151*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13909":"-7*f_3**2/(2880*epsilon) + 2149*f_3/(622080*epsilon) + f_5/(384*epsilon) - pi**6/(272160*epsilon) - 737/(995328*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(34560*epsilon**2) + 245/(62208*epsilon**2) - f_3/(288*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","13910":"7*f_3**2/(240*epsilon) - 29*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 445*f_5/(2592*epsilon) + 3241*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13911":"f_3**2/(144*epsilon) - 19*f_3*f_5/(240*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 589*f_5/(2592*epsilon) + 11039*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","13912":"-f_3**2/(60*epsilon) + 19*f_3*f_5/(240*epsilon) - 61*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 1049*f_5/(2592*epsilon) - 15533*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","13913":"-7*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 17*f_3/(216*epsilon) - 131*f_5/(1296*epsilon) + 7*f_7/(360*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","13914":"-247*f_3/(77760*epsilon) - 7*f_5/(8640*epsilon) + 23*pi**4/(1555200*epsilon) + 1751/(622080*epsilon) + 23*f_3/(12960*epsilon**2) - pi**4/(259200*epsilon**2) + 5/(3888*epsilon**2) - f_3/(2160*epsilon**3) - 17/(12960*epsilon**3) + 1/(2160*epsilon**4)","13915":"851*f_3/(155520*epsilon) + 7*f_5/(3240*epsilon) - 19*pi**4/(1036800*epsilon) - 42589/(100776960*epsilon) - 19*f_3/(8640*epsilon**2) + pi**4/(259200*epsilon**2) + 206483/(134369280*epsilon**2) + f_3/(2160*epsilon**3) - 29413/(11197440*epsilon**3) + 161/(58320*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","13916":"929*f_3/(207360*epsilon) + 163*f_5/(51840*epsilon) - 167*pi**4/(6220800*epsilon) - 280663/(134369280*epsilon) + 7*f_3/(12960*epsilon**2) - 139271/(44789760*epsilon**2) - 425/(1492992*epsilon**3) + 265/(124416*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","13917":"f_3**2/(5760*epsilon) - 8557*f_3/(3732480*epsilon) - 259*f_5/(103680*epsilon) + pi**6/(1088640*epsilon) + 199*pi**4/(12441600*epsilon) + 11/(2880*epsilon) + 199*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 12667/(3732480*epsilon**2) - 37*pi**4/(3110400*epsilon**2) - 37*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 779/(311040*epsilon**3) + f_3/(2160*epsilon**4) - 13/(8640*epsilon**4) + 1/(2160*epsilon**5)","13918":"-3157*f_3/(311040*epsilon) - 71*f_5/(51840*epsilon) + 7*pi**4/(345600*epsilon) + 383107/(26873856*epsilon) + 191*f_3/(25920*epsilon**2) - 116803/(8957952*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 20627/(7464960*epsilon**3) + 1037/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","13919":"-f_3**2/(720*epsilon) - 2033*f_3/(103680*epsilon) - 601*f_5/(17280*epsilon) - 191*pi**4/(1036800*epsilon) + pi**6/(54432*epsilon) + 223097/(4976640*epsilon) - 191*f_3/(8640*epsilon**2) + f_5/(72*epsilon**2) - pi**4/(172800*epsilon**2) + 19321/(829440*epsilon**2) - f_3/(1440*epsilon**3) + 79/(6912*epsilon**3) - 29/(1920*epsilon**4) - 13/(360*epsilon**5) + 1/(36*epsilon**6)","13920":"17*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 3923*f_3/(25920*epsilon) - 637*f_5/(12960*epsilon) - 67*f_7/(480*epsilon) - 17*pi**6/(163296*epsilon) + 263/(11520*epsilon) + 137*pi**4/(259200*epsilon) - f_3**2/(180*epsilon**2) + 137*f_3/(2160*epsilon**2) - 17*f_5/(216*epsilon**2) - 17/(320*epsilon**2) - 7*pi**4/(21600*epsilon**2) + pi**6/(13608*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3) - 1/(80*epsilon**3) + 1/(60*epsilon**4)","13921":"-133*f_3**2/(2880*epsilon) + 1133*f_3/(103680*epsilon) + 29*f_5/(432*epsilon) - 2887/(62208*epsilon) + 19*pi**4/(518400*epsilon) + pi**6/(136080*epsilon) + 19*f_3/(4320*epsilon**2) + 11*f_5/(1440*epsilon**2) - pi**4/(8640*epsilon**2) - 73/(12960*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 11/(1080*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13922":"-2*f_3**2/(45*epsilon) + 11477*f_3/(155520*epsilon) + 37*f_5/(360*epsilon) - 423689/(1866240*epsilon) + 41*pi**4/(1555200*epsilon) + 19*pi**6/(272160*epsilon) + 491*f_3/(12960*epsilon**2) + f_5/(20*epsilon**2) - 29779/(311040*epsilon**2) + 17*pi**4/(129600*epsilon**2) + 47*f_3/(1080*epsilon**3) - 311/(12960*epsilon**3) - pi**4/(10800*epsilon**3) - 11*f_3/(90*epsilon**4) + 277/(2160*epsilon**4) - 2/(45*epsilon**5)","13923":"-f_3**2/(720*epsilon) + 29*f_3/(2304*epsilon) - 43*f_5/(4320*epsilon) - 11*pi**4/(115200*epsilon) - 3001/(414720*epsilon) + pi**6/(54432*epsilon) - f_3/(60*epsilon**2) + f_5/(72*epsilon**2) - pi**4/(14400*epsilon**2) + 1459/(69120*epsilon**2) + f_3/(80*epsilon**3) + 11/(5120*epsilon**3) - 37/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","13924":"f_3**2/(20*epsilon) - pi**4*f_3/(10800*epsilon) + 5*f_3/(54*epsilon) - 47*f_5/(324*epsilon) - 329*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","13925":"f_3**2/(17280*epsilon) - 37843*f_3/(2799360*epsilon) - 329*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 28051/(8398080*epsilon) + 271*pi**4/(6220800*epsilon) + 271*f_3/(51840*epsilon**2) + 7*f_5/(25920*epsilon**2) - 667/(466560*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 41/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","13926":"-17*f_3**2/(4320*epsilon) + 8071*f_3/(622080*epsilon) + 19*f_5/(12960*epsilon) - 37*pi**6/(3265920*epsilon) - 3187/(1866240*epsilon) + 29*pi**4/(6220800*epsilon) - 11*f_3/(3456*epsilon**2) - f_5/(270*epsilon**2) + 11/(3456*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13927":"-29*f_3**2/(8640*epsilon) + 4667*f_3/(622080*epsilon) - 149*f_5/(10368*epsilon) + 97*pi**4/(6220800*epsilon) + 4429/(1866240*epsilon) + 11*pi**6/(1632960*epsilon) + 97*f_3/(51840*epsilon**2) + 19*f_5/(4320*epsilon**2) - 125/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13928":"-77*f_3**2/(12960*epsilon) - pi**4*f_3/(16200*epsilon) + 757*f_3/(51840*epsilon) - 767*f_5/(12960*epsilon) + 2633*f_7/(34560*epsilon) - 23*pi**6/(489888*epsilon) + 361*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 361*f_3/(12960*epsilon**2) - 23*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13929":"-11*f_3**2/(17280*epsilon) + 427*f_3/(622080*epsilon) + 127*f_5/(51840*epsilon) - 20071/(14929920*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(518400*epsilon) + 11*f_3/(4320*epsilon**2) + f_5/(8640*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 443/(155520*epsilon**2) - 13*f_3/(4320*epsilon**3) + 7/(6912*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 11/(2160*epsilon**4) + 1/(360*epsilon**5)","13930":"17*f_3**2/(180*epsilon) + f_3*f_5/(9*epsilon) - 305*f_5/(216*epsilon) + 5971*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","13931":"11*f_3**2/(72*epsilon) - 5*f_3*f_5/(9*epsilon) + 55*f_3/(288*epsilon) + 325*f_5/(432*epsilon) - 6859/(10368*epsilon) - 7*pi**4/(8640*epsilon) + 5*pi**6/(27216*epsilon) + f_3/(36*epsilon**2) - 5*f_5/(18*epsilon**2) + 2/(9*epsilon**2) - 1/(36*epsilon**3)","13932":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","13933":"971*f_3/(622080*epsilon) + f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 73339/(33592320*epsilon) + 7*f_3/(17280*epsilon**2) - 5237/(7464960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 29717/(7464960*epsilon**3) + 755/(124416*epsilon**4) - 211/(51840*epsilon**5) + 1/(864*epsilon**6)","13934":"41*f_3**2/(1080*epsilon) - 41*f_3*f_5/(135*epsilon) + pi**4*f_3/(5400*epsilon) + 7*f_3_5/(20*epsilon) - 55*f_5/(216*epsilon) + 2303*f_7/(6480*epsilon) - 1849*pi**8/(58320000*epsilon) + pi**6/(13608*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","13935":"-f_3**2/(864*epsilon) + 5359*f_3/(622080*epsilon) + 19*f_5/(12960*epsilon) - 37*pi**6/(3265920*epsilon) - 139*pi**4/(6220800*epsilon) + 4247/(1866240*epsilon) - f_3/(1152*epsilon**2) - f_5/(270*epsilon**2) + 29/(10368*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13936":"13*f_3/(15360*epsilon) + 35*f_5/(13824*epsilon) - 85139/(11943936*epsilon) + 109*pi**4/(12441600*epsilon) - 7*f_3/(5184*epsilon**2) + pi**4/(2073600*epsilon**2) + 480577/(89579520*epsilon**2) + f_3/(17280*epsilon**3) - 2647/(933120*epsilon**3) + 653/(311040*epsilon**4) - 1/(960*epsilon**5) + 1/(4320*epsilon**6)","13937":"-11*f_3**2/(8*epsilon) + 79*f_3*f_5/(20*epsilon) - pi**4*f_3/(200*epsilon) - 273*f_3_5/(40*epsilon) + 2471*f_7/(1152*epsilon) + 5539*pi**8/(12960000*epsilon) + 3*f_3**2/(2*epsilon**2) - 203*f_7/(96*epsilon**2)","13938":"-29*f_3**2/(90*epsilon) + 29*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1115*f_5/(432*epsilon) + 10717*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","13939":"31*f_3**2/(180*epsilon) - 131*f_3*f_5/(180*epsilon) + 6*f_3_5/(5*epsilon) - 721*f_5/(216*epsilon) + 406*f_7/(135*epsilon) - pi**6/(1944*epsilon) + 181*pi**8/(17010000*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","13940":"f_3**2/(640*epsilon) - 1331*f_3/(1244160*epsilon) + 5*f_5/(6912*epsilon) - pi**6/(544320*epsilon) - 49*pi**4/(12441600*epsilon) + 3337/(1105920*epsilon) - 49*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(69120*epsilon**2) + 10279/(2488320*epsilon**2) - f_3/(576*epsilon**3) - 553/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(360*epsilon**4) + 1/(480*epsilon**5)","13941":"-f_3**2/(810*epsilon) - pi**4*f_3/(32400*epsilon) + 209*f_3/(8640*epsilon) - 89*f_5/(25920*epsilon) - 323*f_7/(34560*epsilon) - 21091/(622080*epsilon) - 7*pi**4/(62208*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(540*epsilon**2) - 35*f_3/(2592*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 107/(25920*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 11*f_3/(2160*epsilon**3) - f_5/(108*epsilon**3) + 23/(4320*epsilon**3) - 1/(720*epsilon**4)","13942":"71*f_3/(311040*epsilon) + f_5/(7680*epsilon) - 79*pi**4/(12441600*epsilon) + 120109/(268738560*epsilon) - 79*f_3/(103680*epsilon**2) + 7273/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 73/(1866240*epsilon**3) + 1093/(622080*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","13943":"-7*f_3/(10368*epsilon) - 77/(23040*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) + 377/(414720*epsilon**2) - 149/(103680*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","13944":"-f_3**2/(240*epsilon) - 349*f_3/(3840*epsilon) - pi**4*f_3/(3600*epsilon) + 13*f_5/(320*epsilon) + 7*f_7/(160*epsilon) + 19*pi**4/(69120*epsilon) + 1321/(34560*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 181/(8640*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","13945":"f_3**2/(160*epsilon) - 13*f_3/(38880*epsilon) - 11*f_5/(2160*epsilon) - 23975/(2985984*epsilon) - pi**6/(241920*epsilon) + 623*pi**4/(6220800*epsilon) - 457*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(129600*epsilon**2) + 24667/(2488320*epsilon**2) + 43*f_3/(2160*epsilon**3) - 317/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","13946":"1531/(8957952*epsilon) + 18793/(7464960*epsilon**2) + 83/(92160*epsilon**3) - 71/(23040*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","13947":"11*f_3**2/(17280*epsilon) + 919*f_3/(622080*epsilon) + 23*f_5/(12960*epsilon) - 5821/(1866240*epsilon) - 83*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 83*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) + 7/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1440*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13948":"-491*f_3/(51840*epsilon) - f_5/(216*epsilon) - pi**4/(129600*epsilon) + 1781/(124416*epsilon) - f_3/(1080*epsilon**2) - 13/(8640*epsilon**2) + 1/(540*epsilon**3) - 1/(720*epsilon**4)","13949":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","13950":"35*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 17*f_3/(96*epsilon) + 65*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","13951":"-481*f_3/(51840*epsilon) - 7*f_5/(1080*epsilon) + 29*pi**4/(1036800*epsilon) + 616957/(134369280*epsilon) + 29*f_3/(8640*epsilon**2) - 60473/(44789760*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 18733/(3732480*epsilon**3) - 949/(155520*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","13952":"-7*f_3**2/(4320*epsilon) - 2533*f_3/(207360*epsilon) - 329*f_5/(25920*epsilon) + 49*f_7/(3840*epsilon) - 13*pi**4/(691200*epsilon) + pi**6/(326592*epsilon) + 582409/(44789760*epsilon) - 41*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) + 1741/(4976640*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1843/(497664*epsilon**3) - 317/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","13953":"-11*f_3**2/(17280*epsilon) - 4489*f_3/(622080*epsilon) - 19*f_5/(6480*epsilon) - pi**6/(3265920*epsilon) + 17*pi**4/(777600*epsilon) + 29777/(1866240*epsilon) + 17*f_3/(6480*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(43200*epsilon**2) - 649/(414720*epsilon**2) - f_3/(360*epsilon**3) + pi**4/(86400*epsilon**3) + 359/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","13954":"-29*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 149*f_3/(576*epsilon) - 115*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","13955":"41*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 19*f_3/(96*epsilon) + 55*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","13956":"-f_3**2/(720*epsilon) - 50443*f_3/(3732480*epsilon) + 5*f_5/(10368*epsilon) - 247*pi**4/(4147200*epsilon) - pi**6/(725760*epsilon) + 2904401/(89579520*epsilon) + 3743*f_3/(155520*epsilon**2) + f_5/(540*epsilon**2) - 68093/(1866240*epsilon**2) + 23*pi**4/(777600*epsilon**2) - f_3/(90*epsilon**3) - pi**4/(129600*epsilon**3) + 1547/(69120*epsilon**3) + f_3/(270*epsilon**4) - 499/(51840*epsilon**4) + 1/(480*epsilon**5)","13957":"21*f_3**2/(640*epsilon) - 9043*f_3/(103680*epsilon) - 91*f_5/(5760*epsilon) + 11*pi**4/(414720*epsilon) + pi**6/(181440*epsilon) + 384307/(4976640*epsilon) + 329*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 475/(27648*epsilon**2) + pi**4/(115200*epsilon**2) + 11*f_3/(360*epsilon**3) - 187/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","13958":"-97*f_3/(6912*epsilon) - 13*f_5/(960*epsilon) - 11*pi**4/(345600*epsilon) + 6391/(207360*epsilon) - 11*f_3/(2880*epsilon**2) + 97/(69120*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(160*epsilon**3) + 1/(288*epsilon**4)","13959":"-121*f_3**2/(8640*epsilon) + 277*f_3/(11520*epsilon) + 11*f_5/(1296*epsilon) - 13759/(829440*epsilon) - 11*pi**4/(518400*epsilon) + pi**6/(408240*epsilon) + 323*f_3/(17280*epsilon**2) - 43*f_5/(4320*epsilon**2) - 2413/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 5*f_3/(216*epsilon**3) + pi**4/(21600*epsilon**3) + 137/(6480*epsilon**3) + f_3/(180*epsilon**4) - 11/(1080*epsilon**4) + 1/(540*epsilon**5)","13960":"23*f_3**2/(4320*epsilon) + 289*f_3/(13824*epsilon) - 31*f_5/(1296*epsilon) - 47*pi**4/(691200*epsilon) - 200087/(44789760*epsilon) + pi**6/(326592*epsilon) - 121*f_3/(4320*epsilon**2) + 7*f_5/(432*epsilon**2) + pi**4/(19200*epsilon**2) + 72637/(4976640*epsilon**2) + f_3/(160*epsilon**3) - 20447/(2488320*epsilon**3) - 173/(207360*epsilon**4) + 13/(5760*epsilon**5) - 1/(1440*epsilon**6)","13961":"-761*f_3/(207360*epsilon) + 79*f_5/(17280*epsilon) - 174929/(134369280*epsilon) + 11*pi**4/(691200*epsilon) + 11*f_3/(5760*epsilon**2) - 5857/(2239488*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 4711/(1866240*epsilon**3) + 41/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","13962":"-f_3**2/(2160*epsilon) - 469*f_3/(69120*epsilon) + 641*f_5/(103680*epsilon) - pi**6/(326592*epsilon) - 31*pi**4/(2073600*epsilon) + 768713/(134369280*epsilon) + 49*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 80621/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 3457/(1866240*epsilon**3) - 1559/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(1080*epsilon**6)","13963":"-185*f_3/(20736*epsilon) + f_5/(540*epsilon) - 7*pi**4/(345600*epsilon) + 1270381/(134369280*epsilon) + 17*f_3/(17280*epsilon**2) - 55151/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 1763/(373248*epsilon**3) + 19/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","13964":"59*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 328121/(134369280*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - 3697/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 23/(3888*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","13965":"-287*f_3**2/(12960*epsilon) - 2779*f_3/(51840*epsilon) + pi**4*f_3/(12960*epsilon) + 1007*f_5/(8640*epsilon) - 13*f_7/(960*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13966":"-f_3**2/(864*epsilon) - 3199*f_3/(622080*epsilon) - 163*f_5/(25920*epsilon) + 10259/(2985984*epsilon) + 319*pi**4/(6220800*epsilon) + 17*pi**6/(3265920*epsilon) + 143*f_3/(17280*epsilon**2) - f_5/(1080*epsilon**2) - 37*pi**4/(518400*epsilon**2) - 1553/(414720*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 247/(34560*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(720*epsilon**5)","13967":"-13*f_3**2/(288*epsilon) + 12293*f_3/(103680*epsilon) + 119*f_5/(1728*epsilon) - 49*f_7/(320*epsilon) - 16901/(311040*epsilon) - 313*pi**4/(1036800*epsilon) + 11*pi**6/(272160*epsilon) - 491*f_3/(8640*epsilon**2) + f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) + 133/(5184*epsilon**2) - 17*f_3/(720*epsilon**3) + 11/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","13968":"-853*f_3**2/(2160*epsilon) - pi**4*f_3/(10800*epsilon) + 51887*f_3/(25920*epsilon) - 23647*f_5/(12960*epsilon) + 121*f_7/(1440*epsilon) - 11*pi**6/(163296*epsilon) + 41*pi**4/(259200*epsilon) + f_3**2/(9*epsilon**2) - 1067*f_3/(1080*epsilon**2) + 55*f_5/(54*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","13969":"29*f_3**2/(432*epsilon) - pi**4*f_3/(5400*epsilon) - 407*f_3/(25920*epsilon) - 203*f_5/(810*epsilon) + 797*f_7/(5760*epsilon) - 37*pi**4/(51840*epsilon) + pi**6/(5103*epsilon) - f_3**2/(90*epsilon**2) - 37*f_3/(432*epsilon**2) + 4*f_5/(27*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","13970":"f_3**2/(960*epsilon) + 16133*f_3/(103680*epsilon) - 19*f_5/(288*epsilon) - 29081/(311040*epsilon) - pi**6/(15120*epsilon) + 157*pi**4/(518400*epsilon) + 157*f_3/(4320*epsilon**2) - 23*f_5/(480*epsilon**2) - pi**4/(8640*epsilon**2) + 37/(6480*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","13971":"-37*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 11*f_3/(36*epsilon) - 13*f_5/(108*epsilon) - 77*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13972":"19*f_3**2/(17280*epsilon) - 7891*f_3/(622080*epsilon) + 23*f_5/(1620*epsilon) - 19*pi**6/(3265920*epsilon) - 6257/(1866240*epsilon) - pi**4/(86400*epsilon) - f_3/(720*epsilon**2) - 41*f_5/(8640*epsilon**2) + 47/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 1/(810*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13973":"-4669*f_3/(103680*epsilon) - 13*f_5/(540*epsilon) + 7*pi**4/(207360*epsilon) + 190693/(2488320*epsilon) + 7*f_3/(288*epsilon**2) - 6259/(207360*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 107/(17280*epsilon**3) - 1/(1440*epsilon**4)","13974":"5623*f_3/(207360*epsilon) - 71*f_5/(5760*epsilon) - 11107/(622080*epsilon) + 7*pi**4/(414720*epsilon) - f_3/(216*epsilon**2) + pi**4/(86400*epsilon**2) + 31/(6480*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","13975":"19*f_3**2/(17280*epsilon) - 7747*f_3/(622080*epsilon) + 23*f_5/(1620*epsilon) - 19*pi**6/(3265920*epsilon) - 589/(373248*epsilon) - 41*f_5/(8640*epsilon**2) + 7/(5184*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 1/(810*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13976":"-f_3**2/(128*epsilon) + 11939*f_3/(207360*epsilon) - 77*f_5/(1920*epsilon) - 112193/(2488320*epsilon) - pi**6/(181440*epsilon) + 13*pi**4/(103680*epsilon) + 107*f_3/(6912*epsilon**2) - f_5/(320*epsilon**2) - 10837/(414720*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(7200*epsilon**3) + 2531/(69120*epsilon**3) - f_3/(60*epsilon**4) + 91/(2880*epsilon**4) - 11/(480*epsilon**5)","13977":"f_3**2/(1920*epsilon) - 697*f_3/(207360*epsilon) + f_5/(640*epsilon) - 19349/(2488320*epsilon) - pi**6/(181440*epsilon) + pi**4/(25920*epsilon) + 35*f_3/(6912*epsilon**2) - f_5/(320*epsilon**2) - 7741/(414720*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(7200*epsilon**3) + 2099/(69120*epsilon**3) - f_3/(60*epsilon**4) + 91/(2880*epsilon**4) - 11/(480*epsilon**5)","13978":"61*f_3**2/(720*epsilon) - 5*f_3*f_5/(18*epsilon) + 73*f_3/(2880*epsilon) + 35*f_5/(96*epsilon) - 5*pi**6/(54432*epsilon) - 193/(2304*epsilon) - 7*pi**4/(86400*epsilon) - 7*f_3/(720*epsilon**2) - 5*f_5/(72*epsilon**2) + 37/(576*epsilon**2) - 1/(80*epsilon**3)","13979":"629*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 203*f_3/(5184*epsilon) - 605*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) - 29*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 29*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13980":"-107*f_3**2/(3240*epsilon) - 109*f_3/(10368*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 77*f_5/(1440*epsilon) + 5*f_7/(432*epsilon) - 17*pi**6/(489888*epsilon) + 91*pi**4/(1555200*epsilon) + 11*f_3**2/(1080*epsilon**2) + 91*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13981":"-23*f_3**2/(2160*epsilon) + 33847*f_3/(1866240*epsilon) + 37*f_5/(8640*epsilon) - 27781/(5598720*epsilon) - 11*pi**6/(3265920*epsilon) - 101*pi**4/(6220800*epsilon) - 101*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13982":"361*f_3**2/(6480*epsilon) - 319*f_3/(25920*epsilon) - pi**4*f_3/(8100*epsilon) - 157*f_5/(1728*epsilon) + 377*f_7/(34560*epsilon) - 19*pi**4/(155520*epsilon) + 43*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 19*f_3/(1296*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","13983":"-79*f_3**2/(2592*epsilon) - 119*f_3/(10368*epsilon) + pi**4*f_3/(12960*epsilon) + 697*f_5/(8640*epsilon) - 13*f_7/(960*epsilon) - 43*pi**6/(979776*epsilon) + 241*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 241*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","13984":"-187*f_3**2/(17280*epsilon) + 5407*f_3/(622080*epsilon) + 53*f_5/(12960*epsilon) - 131*pi**4/(3110400*epsilon) - 5/(373248*epsilon) + pi**6/(204120*epsilon) - 131*f_3/(25920*epsilon**2) + 29*f_5/(8640*epsilon**2) + 149/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13985":"-f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 457*f_3/(11520*epsilon) - 13*f_5/(2880*epsilon) + 7*f_7/(160*epsilon) - 325/(6912*epsilon) + 19*pi**4/(69120*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(576*epsilon**2) - 23/(1728*epsilon**2) - pi**4/(9600*epsilon**2) - f_3/(80*epsilon**3) + 1/(240*epsilon**3)","13986":"-f_3/(3456*epsilon) + 7*f_5/(540*epsilon) - 421121/(33592320*epsilon) + pi**4/(259200*epsilon) + 71*f_3/(8640*epsilon**2) - pi**4/(28800*epsilon**2) + 126481/(44789760*epsilon**2) - f_3/(240*epsilon**3) + 10319/(1866240*epsilon**3) - 1199/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","13987":"-1199*f_3/(155520*epsilon) - 13*f_5/(8640*epsilon) - pi**4/(194400*epsilon) + 7973/(622080*epsilon) - f_3/(1620*epsilon**2) + pi**4/(259200*epsilon**2) + 17/(8640*epsilon**2) + f_3/(2160*epsilon**3) - 1/(480*epsilon**3) + 1/(2160*epsilon**4)","13988":"-11*f_3**2/(1440*epsilon) + 3053*f_3/(155520*epsilon) - 11*f_5/(2160*epsilon) - 277*pi**4/(6220800*epsilon) - pi**6/(241920*epsilon) + 11089/(2985984*epsilon) + 83*f_3/(51840*epsilon**2) - f_5/(360*epsilon**2) - 7733/(2488320*epsilon**2) - pi**4/(129600*epsilon**2) + 43*f_3/(2160*epsilon**3) - 17/(810*epsilon**3) + pi**4/(86400*epsilon**3) - 19*f_3/(720*epsilon**4) + 749/(17280*epsilon**4) - 13/(720*epsilon**5)","13989":"-49*f_3**2/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 13*f_3/(180*epsilon) + 19*f_5/(216*epsilon) + 7*f_7/(240*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","13990":"61*f_3**2/(2160*epsilon) - 11473*f_3/(12960*epsilon) + pi**4*f_3/(10800*epsilon) + 2321*f_5/(2592*epsilon) + 67*f_7/(480*epsilon) - 25*pi**6/(163296*epsilon) - 149/(25920*epsilon) + 77*pi**4/(129600*epsilon) - f_3**2/(90*epsilon**2) + 53*f_3/(108*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + 17/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3) - 1/(90*epsilon**3)","13991":"59*f_3**2/(2160*epsilon) - 1033*f_3/(25920*epsilon) - pi**4*f_3/(10800*epsilon) + 3599*f_5/(12960*epsilon) - 281*f_7/(960*epsilon) - 41*pi**6/(163296*epsilon) + 257*pi**4/(259200*epsilon) + 15283/(103680*epsilon) - f_3**2/(180*epsilon**2) + 287*f_3/(2160*epsilon**2) - 41*f_5/(216*epsilon**2) - 53/(960*epsilon**2) - 7*pi**4/(21600*epsilon**2) + pi**6/(13608*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3) - 1/(48*epsilon**3) + 1/(60*epsilon**4)","13992":"23*f_3**2/(270*epsilon) - 9067*f_3/(12960*epsilon) - pi**4*f_3/(5400*epsilon) + 791*f_5/(2592*epsilon) + 139*f_7/(384*epsilon) - pi**6/(23328*epsilon) + 71*pi**4/(129600*epsilon) - 23*f_3**2/(180*epsilon**2) + 79*f_3/(135*epsilon**2) - 65*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","13993":"-77*f_3**2/(180*epsilon) - f_3*f_5/(36*epsilon) - 811*f_5/(216*epsilon) + 18767*f_7/(4320*epsilon) - pi**6/(1944*epsilon) + 7*pi**8/(97200*epsilon) + 35*f_5/(18*epsilon**2) - 35*f_7/(18*epsilon**2)","13994":"-f_3/(432*epsilon) + 21241/(5598720*epsilon) + 6019/(1866240*epsilon**2) - 67/(38880*epsilon**3) - 31/(12960*epsilon**4) + 1/(540*epsilon**5)","13995":"-19*f_3**2/(8640*epsilon) + 3539*f_3/(622080*epsilon) - 109*f_5/(10368*epsilon) - 71*pi**4/(6220800*epsilon) + 8371/(1866240*epsilon) + pi**6/(102060*epsilon) - 71*f_3/(51840*epsilon**2) + 29*f_5/(4320*epsilon**2) - 367/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","13996":"11*f_3**2/(3456*epsilon) - 2279*f_3/(124416*epsilon) + 203*f_5/(25920*epsilon) - 29*pi**4/(518400*epsilon) + 11*pi**6/(3265920*epsilon) + 24649/(1866240*epsilon) - 29*f_3/(4320*epsilon**2) + 19*f_5/(8640*epsilon**2) + 1/(405*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13997":"-f_3**2/(2880*epsilon) + 995*f_3/(373248*epsilon) + 217*f_5/(51840*epsilon) - 5*pi**4/(248832*epsilon) - pi**6/(544320*epsilon) - 3967/(5598720*epsilon) - 25*f_3/(10368*epsilon**2) - 7*f_5/(4320*epsilon**2) + 17/(31104*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","13998":"-19*f_3**2/(3456*epsilon) - 8561*f_3/(622080*epsilon) + 119*f_5/(6480*epsilon) - 37*pi**4/(622080*epsilon) + 7679/(1866240*epsilon) + 13*pi**6/(1632960*epsilon) - 37*f_3/(5184*epsilon**2) + 49*f_5/(8640*epsilon**2) + 31/(15552*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(540*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","13999":"-47*f_3**2/(2880*epsilon) + 1085*f_3/(62208*epsilon) - 71*f_5/(960*epsilon) - 13*pi**6/(544320*epsilon) - 5*pi**4/(31104*epsilon) + 108791/(933120*epsilon) + 73*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4315/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","14000":"4*f_3**2/(135*epsilon) - 1015*f_3/(1296*epsilon) + pi**4*f_3/(4320*epsilon) + 443*f_5/(648*epsilon) + 71*f_7/(1440*epsilon) - 193*pi**4/(129600*epsilon) + 19*pi**6/(81648*epsilon) - 5*f_3**2/(72*epsilon**2) + 341*f_3/(432*epsilon**2) - 335*f_5/(432*epsilon**2) - 5*pi**6/(27216*epsilon**2) + pi**4/(864*epsilon**2) - 5*f_3/(18*epsilon**3) + 5*f_5/(18*epsilon**3)","14001":"-47*f_3**2/(2880*epsilon) + 12769*f_3/(311040*epsilon) - 293*f_5/(2880*epsilon) - 13*pi**6/(544320*epsilon) - 5*pi**4/(31104*epsilon) + 108791/(933120*epsilon) + 73*f_3/(10368*epsilon**2) + 3*f_5/(32*epsilon**2) - 4315/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","14002":"2*f_3**3/(9*epsilon) - 2*f_3**2/(3*epsilon) - 49*f_7/(18*epsilon) + 1063*f_9/(324*epsilon)","14003":"f_3**2/(864*epsilon) + 1651*f_3/(622080*epsilon) + 127*f_5/(25920*epsilon) - 1649/(248832*epsilon) - 17*pi**6/(3265920*epsilon) - 11*pi**4/(1244160*epsilon) - 11*f_3/(10368*epsilon**2) - 7*f_5/(2160*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 1631/(207360*epsilon**2) - 7*f_3/(1440*epsilon**3) - 73/(51840*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 23/(4320*epsilon**4) + 1/(360*epsilon**5)","14004":"-299/(62208*epsilon) + 193/(414720*epsilon**2) - 25/(20736*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","14005":"371*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 385*f_3/(5184*epsilon) - 173*f_5/(1728*epsilon) - 253*f_7/(4320*epsilon) - 239*pi**4/(777600*epsilon) + 61*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 239*f_3/(6480*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14006":"61*f_3/(23040*epsilon) + f_5/(5184*epsilon) - 933677/(134369280*epsilon) - 17*pi**4/(6220800*epsilon) - 17*f_3/(51840*epsilon**2) - 1873/(559872*epsilon**2) + 27227/(7464960*epsilon**3) + 1811/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","14007":"-671*f_3/(103680*epsilon) - f_5/(960*epsilon) - 23*pi**4/(1036800*epsilon) + 1418449/(134369280*epsilon) + 13*f_3/(17280*epsilon**2) - 10555/(2239488*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 9031/(1866240*epsilon**3) + 19/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","14008":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","14009":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","14010":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","14011":"3133*f_3/(207360*epsilon) - 191*f_5/(17280*epsilon) - 11*pi**4/(230400*epsilon) - 84359/(44789760*epsilon) - 49*f_3/(5760*epsilon**2) + pi**4/(21600*epsilon**2) + 76069/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 11039/(2488320*epsilon**3) - 17/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","14012":"337*f_3/(17280*epsilon) - 67*f_5/(2160*epsilon) - 19*pi**4/(518400*epsilon) + 439/(51840*epsilon) - 19*f_3/(4320*epsilon**2) + pi**4/(43200*epsilon**2) + 31/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","14013":"43*f_3**2/(17280*epsilon) + 1321*f_3/(124416*epsilon) - 73*f_5/(10368*epsilon) - pi**6/(204120*epsilon) - 4793/(1658880*epsilon) + pi**4/(388800*epsilon) + 29*f_3/(6480*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 727/(207360*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(5184*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","14014":"1451*f_3/(155520*epsilon) + f_5/(648*epsilon) - 1112029/(134369280*epsilon) - 29*pi**4/(3110400*epsilon) - 29*f_3/(25920*epsilon**2) - 13555/(8957952*epsilon**2) + 727/(1492992*epsilon**3) + 1181/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","14015":"-4327*f_3/(622080*epsilon) - f_5/(648*epsilon) + 49*pi**4/(6220800*epsilon) + 306877/(26873856*epsilon) + 29*f_3/(12960*epsilon**2) - 468599/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 2167/(1492992*epsilon**3) + 1181/(622080*epsilon**4) - 59/(51840*epsilon**5) + 1/(4320*epsilon**6)","14016":"101*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 313*f_3/(5184*epsilon) - 253*f_5/(1728*epsilon) + 299*f_7/(8640*epsilon) - 239*pi**4/(777600*epsilon) + 61*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 239*f_3/(6480*epsilon**2) + 61*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14017":"-67*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 137*f_3/(25920*epsilon) - 197*f_5/(5184*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**4/(31104*epsilon) - 371/(51840*epsilon) + 67*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 55*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 19/(12960*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","14018":"533*f_3**2/(12960*epsilon) - 193*f_3/(3456*epsilon) - pi**4*f_3/(12960*epsilon) - 203*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 143*pi**4/(1555200*epsilon) + 9529/(1866240*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) - 143*f_3/(12960*epsilon**2) + 49*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) - 169/(17280*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(108*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","14019":"533*f_3**2/(12960*epsilon) - 31*f_3/(480*epsilon) - pi**4*f_3/(12960*epsilon) - 43*f_5/(648*epsilon) + 13*f_7/(960*epsilon) - 7*pi**4/(388800*epsilon) + 3637/(124416*epsilon) + 7*pi**6/(139968*epsilon) - f_3**2/(216*epsilon**2) - 7*f_3/(3240*epsilon**2) + 49*f_5/(1296*epsilon**2) - 127/(6480*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - f_5/(108*epsilon**3) + 11/(1440*epsilon**3) - 1/(720*epsilon**4)","14020":"-85441/(17915904*epsilon) - 13/(58320*epsilon**2) + 1103/(622080*epsilon**3) - 7/(5184*epsilon**4) + 1/(2160*epsilon**5)","14021":"-65*f_3**2/(1296*epsilon) + pi**4*f_3/(8100*epsilon) + 413*f_3/(17280*epsilon) + 21*f_5/(320*epsilon) - 377*f_7/(34560*epsilon) - 43*pi**6/(979776*epsilon) + 211*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 211*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14022":"f_3**2/(432*epsilon) - 3259*f_3/(1244160*epsilon) + 167*f_5/(10368*epsilon) - 461429/(29859840*epsilon) - pi**6/(326592*epsilon) - 73*pi**4/(12441600*epsilon) + 139*f_3/(34560*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(23040*epsilon**2) + 1619/(2488320*epsilon**2) - 23*f_3/(1728*epsilon**3) + pi**4/(17280*epsilon**3) + 1759/(207360*epsilon**3) + f_3/(144*epsilon**4) - 1/(135*epsilon**4) + 1/(480*epsilon**5)","14023":"187*f_3/(11520*epsilon) - f_5/(72*epsilon) - 17*pi**4/(345600*epsilon) + 497/(746496*epsilon) - f_3/(1440*epsilon**2) + 103/(38880*epsilon**2) - 139/(103680*epsilon**3) - 1/(540*epsilon**4) + 1/(720*epsilon**5)","14024":"-f_3**2/(480*epsilon) - 539*f_3/(41472*epsilon) + 257*f_5/(17280*epsilon) + pi**4/(230400*epsilon) + 110177/(44789760*epsilon) + f_3/(1920*epsilon**2) - 4531/(3732480*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 14071/(2488320*epsilon**3) - 283/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","14025":"-59*f_3/(69120*epsilon) + f_5/(1440*epsilon) - 11549/(22394880*epsilon) - pi**4/(414720*epsilon) + f_3/(1728*epsilon**2) + 47/(1492992*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 53/(92160*epsilon**3) - 1/(1536*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","14026":"161*f_3/(25920*epsilon) + 7*f_5/(1080*epsilon) - 1084153/(134369280*epsilon) - 11*pi**4/(1036800*epsilon) + 59*f_3/(8640*epsilon**2) - 73783/(11197440*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(80*epsilon**3) + 84607/(7464960*epsilon**3) - 3371/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","14027":"43*f_3**2/(17280*epsilon) - 1127*f_3/(124416*epsilon) + 167*f_5/(10368*epsilon) - pi**6/(204120*epsilon) - 4793/(1658880*epsilon) + pi**4/(388800*epsilon) + 29*f_3/(6480*epsilon**2) - 29*f_5/(8640*epsilon**2) - pi**4/(34560*epsilon**2) + 727/(207360*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(5184*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","14028":"f_3**2/(60*epsilon) - f_3*f_5/(10*epsilon) + 127*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 89*f_5/(72*epsilon) - 4459*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","14029":"f_3**2/epsilon + 12*f_3*f_5/epsilon - 24*f_3_5/epsilon - 21*f_7/(8*epsilon) + 14*f_9/(3*epsilon) + 29*pi**8/(23625*epsilon)","14030":"163*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 667*f_5/(432*epsilon) - 2065*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","14031":"299*f_3**2/(360*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(900*epsilon) - 9*f_3_5/(40*epsilon) - 7*f_5/(432*epsilon) - 10829*f_7/(5760*epsilon) - pi**6/(3888*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3**2/(15*epsilon**2) - 7*f_5/(36*epsilon**2) + 49*f_7/(160*epsilon**2)","14032":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","14033":"73*f_3/(124416*epsilon) + f_5/(4320*epsilon) - pi**4/(82944*epsilon) + 50003/(134369280*epsilon) - 5*f_3/(3456*epsilon**2) + pi**4/(259200*epsilon**2) + 289/(559872*epsilon**2) + f_3/(2160*epsilon**3) + 2837/(3732480*epsilon**3) + 611/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","14034":"577*f_3/(311040*epsilon) + 7*f_5/(51840*epsilon) - 253283/(403107840*epsilon) - 41*pi**4/(9331200*epsilon) - 41*f_3/(77760*epsilon**2) - 86873/(134369280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 22769/(11197440*epsilon**3) + 1097/(233280*epsilon**4) - 47/(15552*epsilon**5) + 1/(1296*epsilon**6)","14035":"-37*f_3**2/(960*epsilon) + 6797*f_3/(20736*epsilon) - 377*f_5/(2880*epsilon) - 15893/(62208*epsilon) - pi**6/(22680*epsilon) + 47*pi**4/(129600*epsilon) + 917*f_3/(17280*epsilon**2) - 17*f_5/(480*epsilon**2) - 1931/(51840*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 31*f_3/(720*epsilon**3) + pi**4/(3600*epsilon**3) + 151/(2160*epsilon**3) + f_3/(30*epsilon**4) - 1/(90*epsilon**4)","14036":"11*f_3/(8957952*epsilon) - f_5/(248832*epsilon) + 67/(143327232*epsilon) + 7*pi**4/(268738560*epsilon) + 7*f_3/(2239488*epsilon**2) - pi**4/(22394880*epsilon**2) + 35/(35831808*epsilon**2) - f_3/(186624*epsilon**3) + 19/(8957952*epsilon**3) + 11/(2239488*epsilon**4) + 7/(559872*epsilon**5) - 1/(46656*epsilon**6)","14037":"-17*f_3/(103680*epsilon) + 7*f_5/(8640*epsilon) - pi**4/(345600*epsilon) + 301/(14929920*epsilon) - f_3/(2880*epsilon**2) - 419/(622080*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 79/(103680*epsilon**3) + 1/(2160*epsilon**4)","14038":"11*f_3/(8957952*epsilon) - f_5/(248832*epsilon) + 67/(143327232*epsilon) + 7*pi**4/(268738560*epsilon) + 7*f_3/(2239488*epsilon**2) - pi**4/(22394880*epsilon**2) + 35/(35831808*epsilon**2) - f_3/(186624*epsilon**3) + 19/(8957952*epsilon**3) + 11/(2239488*epsilon**4) + 7/(559872*epsilon**5) - 1/(46656*epsilon**6)","14039":"11*f_3/(8957952*epsilon) - f_5/(248832*epsilon) + 67/(143327232*epsilon) + 7*pi**4/(268738560*epsilon) + 7*f_3/(2239488*epsilon**2) - pi**4/(22394880*epsilon**2) + 35/(35831808*epsilon**2) - f_3/(186624*epsilon**3) + 19/(8957952*epsilon**3) + 11/(2239488*epsilon**4) + 7/(559872*epsilon**5) - 1/(46656*epsilon**6)","14040":"7*f_3/(11520*epsilon) - 31*f_5/(25920*epsilon) - 31/(62208*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) + 7/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","14041":"-f_3/(11520*epsilon) + 17*f_5/(12960*epsilon) - 227/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","14042":"-31*f_3**2/(1296*epsilon) + pi**4*f_3/(16200*epsilon) + 121*f_3/(8640*epsilon) - 43*f_5/(5184*epsilon) + 13*f_7/(34560*epsilon) - 161*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 161*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14043":"7*f_3**2/(3456*epsilon) - 1867*f_3/(622080*epsilon) - 61*f_5/(12960*epsilon) - 10451/(1866240*epsilon) - 19*pi**4/(518400*epsilon) + pi**6/(3265920*epsilon) - 19*f_3/(4320*epsilon**2) - f_5/(8640*epsilon**2) + 49/(25920*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - 19/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","14044":"11*f_3**2/(2880*epsilon) - 14249*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) - 53*pi**4/(6220800*epsilon) + 10073/(5598720*epsilon) - 53*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 13/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","14045":"-173*f_3**2/(2160*epsilon) - 1355*f_3/(2592*epsilon) + 11*pi**4*f_3/(21600*epsilon) + 2381*f_5/(2592*epsilon) - 27*f_7/(320*epsilon) - 55*pi**6/(163296*epsilon) + 37*pi**4/(25920*epsilon) + 11*f_3**2/(360*epsilon**2) + 37*f_3/(216*epsilon**2) - 55*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","14046":"17*f_3**2/(120*epsilon) - 29*f_3*f_5/(40*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 7693*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","14047":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","14048":"-61*f_3**2/(120*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 47*f_5/(72*epsilon) + 8603*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","14049":"-79*f_3**2/(2592*epsilon) + 473*f_3/(51840*epsilon) + pi**4*f_3/(8100*epsilon) + 403*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14050":"109*f_3**2/(2592*epsilon) - pi**4*f_3/(12960*epsilon) + 79*f_3/(1728*epsilon) - 823*f_5/(5184*epsilon) + 13*f_7/(960*epsilon) - 251*pi**4/(777600*epsilon) + 73*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 251*f_3/(6480*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14051":"41*f_3**2/(24*epsilon) - 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) - 119*f_7/(288*epsilon)","14052":"-2*f_3**3/(9*epsilon) + 13*f_3**2/(12*epsilon) + f_3/(2*epsilon) - 13*f_5/(36*epsilon) + 259*f_7/(144*epsilon) - 1063*f_9/(324*epsilon)","14053":"-107*f_3**2/(12960*epsilon) + pi**4*f_3/(8100*epsilon) + 205*f_3/(10368*epsilon) - 227*f_5/(12960*epsilon) + 239*f_7/(34560*epsilon) - pi**6/(34992*epsilon) + 61*pi**4/(1555200*epsilon) + f_3**2/(135*epsilon**2) + 61*f_3/(12960*epsilon**2) - 7*f_5/(324*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14054":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","14055":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","14056":"-f_3**2/epsilon + 7*f_3*f_5/(2*epsilon) - 6*f_3_5/epsilon + 119*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","14057":"2*f_3**3/(9*epsilon) - 13*f_3*f_5/(12*epsilon) - 7*f_7/(3*epsilon) + 1063*f_9/(324*epsilon)","14058":"-191*f_3/(207360*epsilon) - 469*f_5/(34560*epsilon) + 41*pi**4/(2073600*epsilon) + 2291413/(268738560*epsilon) + 41*f_3/(17280*epsilon**2) - pi**4/(38400*epsilon**2) + 214031/(44789760*epsilon**2) - f_3/(320*epsilon**3) + 6163/(1866240*epsilon**3) - 2089/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","14059":"-5*f_3**2/(2592*epsilon) - 133*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 113*f_5/(8640*epsilon) - 359*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) + 7301/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 77/(17280*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","14060":"-f_3**2/(4320*epsilon) - 3787*f_3/(207360*epsilon) + 1963*f_5/(103680*epsilon) - 43*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) + 240073/(67184640*epsilon) - 101*f_3/(34560*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 12481/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3677/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","14061":"f_3**2/(4320*epsilon) + 31*f_3/(23040*epsilon) + 761*f_5/(103680*epsilon) - 1374467/(268738560*epsilon) - pi**6/(326592*epsilon) + 29*pi**4/(1244160*epsilon) + 29*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 145537/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4421/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","14062":"-43*f_3/(6912*epsilon) - 77*f_5/(17280*epsilon) - 19*pi**4/(3110400*epsilon) + 1143383/(134369280*epsilon) - 353*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 82727/(11197440*epsilon**2) + 11*f_3/(1080*epsilon**3) - 79553/(7464960*epsilon**3) + 373/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","14063":"-61*f_3**2/(1440*epsilon) + 239*f_3/(8640*epsilon) - 103*f_5/(540*epsilon) + pi**4/(43200*epsilon) + pi**6/(108864*epsilon) + 9059/(41472*epsilon) - 11*f_3/(640*epsilon**2) + f_5/(144*epsilon**2) - 127/(27648*epsilon**2) + 13*pi**4/(57600*epsilon**2) + 77*f_3/(720*epsilon**3) - 3137/(34560*epsilon**3) - pi**4/(2880*epsilon**3) - f_3/(24*epsilon**4) + 157/(2880*epsilon**4) - 1/(80*epsilon**5)","14064":"f_3**2/(144*epsilon) - 3001*f_3/(103680*epsilon) + 271*f_5/(3456*epsilon) - 214231/(2488320*epsilon) + 161*pi**4/(1036800*epsilon) + pi**6/(54432*epsilon) - 35*f_3/(1728*epsilon**2) + f_5/(72*epsilon**2) - 29*pi**4/(172800*epsilon**2) + 37919/(829440*epsilon**2) - 29*f_3/(1440*epsilon**3) + 961/(34560*epsilon**3) - 29/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(180*epsilon**6)","14065":"f_3**2/(6*epsilon) - 31*f_3/(32*epsilon) - 5*f_5/(8*epsilon) + 49*f_7/(32*epsilon) - pi**4/(2880*epsilon) + 167/(864*epsilon) + f_3/(12*epsilon**2) - 1/(36*epsilon**2)","14066":"-11*f_3**2/(60*epsilon) + 19*f_3*f_5/(40*epsilon) + 11*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(36*epsilon) - 1421*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","14067":"-7*f_3**2/(45*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 227*f_5/(216*epsilon) + 7*f_7/(480*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","14068":"367*f_3**2/(17280*epsilon) - 51119*f_3/(933120*epsilon) + 407*f_5/(25920*epsilon) - pi**4/(466560*epsilon) + 19*pi**6/(6531840*epsilon) + 238465/(8957952*epsilon) + 4067*f_3/(155520*epsilon**2) - 91*f_5/(8640*epsilon**2) - 16921/(933120*epsilon**2) + 13*pi**4/(311040*epsilon**2) - 37*f_3/(1296*epsilon**3) - pi**4/(32400*epsilon**3) + 5713/(155520*epsilon**3) + 2*f_3/(135*epsilon**4) - 719/(25920*epsilon**4) + 7/(1080*epsilon**5)","14069":"-227*f_3/(622080*epsilon) - 180823/(806215680*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) + 91/(349920*epsilon**2) - 3913/(16796160*epsilon**3) - 79/(155520*epsilon**4) + 41/(38880*epsilon**5) - 1/(1944*epsilon**6)","14070":"191*f_3/(34560*epsilon) + 13*f_5/(2880*epsilon) - 26869/(1866240*epsilon) + 19*pi**4/(1036800*epsilon) + 19*f_3/(8640*epsilon**2) - 1123/(622080*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 43/(12960*epsilon**3) - 1/(864*epsilon**4)","14071":"161*f_3/(25920*epsilon) + 7*f_5/(1080*epsilon) - 1084153/(134369280*epsilon) - 11*pi**4/(1036800*epsilon) + 59*f_3/(8640*epsilon**2) - 73783/(11197440*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(80*epsilon**3) + 84607/(7464960*epsilon**3) - 3371/(622080*epsilon**4) + 29/(10368*epsilon**5) - 1/(864*epsilon**6)","14072":"-f_3/(11520*epsilon) + 17*f_5/(12960*epsilon) - 227/(311040*epsilon) + pi**4/(115200*epsilon) + f_3/(960*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 1/(6480*epsilon**3)","14073":"-11*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) - pi**4/(414720*epsilon) + 2881/(14929920*epsilon) - f_3/(3456*epsilon**2) - 299/(622080*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 59/(103680*epsilon**3) + 1/(2160*epsilon**4)","14074":"791*f_3/(25920*epsilon) + f_5/(240*epsilon) - 97009/(2488320*epsilon) + 11*pi**4/(259200*epsilon) - 5*f_3/(1728*epsilon**2) - pi**4/(86400*epsilon**2) + 2321/(207360*epsilon**2) - f_3/(720*epsilon**3) + 541/(34560*epsilon**3) - 1/(160*epsilon**4) - 11/(720*epsilon**5) + 1/(90*epsilon**6)","14075":"11*f_3**2/(480*epsilon) - 18571*f_3/(311040*epsilon) + 203*f_5/(8640*epsilon) - pi**6/(90720*epsilon) - 181*pi**4/(3110400*epsilon) + 7439/(186624*epsilon) + 467*f_3/(25920*epsilon**2) - 7*f_5/(720*epsilon**2) - 4061/(311040*epsilon**2) + 29*pi**4/(259200*epsilon**2) + 29*f_3/(2160*epsilon**3) - 347/(25920*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 31/(2160*epsilon**4) - 1/(180*epsilon**5)","14076":"-113*f_3**2/(1440*epsilon) - 25147*f_3/(103680*epsilon) - 307*f_5/(1728*epsilon) + 343*f_7/(640*epsilon) - 22283/(311040*epsilon) - 169*pi**4/(1036800*epsilon) + 13*pi**6/(136080*epsilon) + 661*f_3/(8640*epsilon**2) - 89*f_5/(720*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 19/(25920*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","14077":"-5*f_3**2/(1728*epsilon) - 3581*f_3/(622080*epsilon) - 169*f_5/(51840*epsilon) - 323*pi**4/(6220800*epsilon) + 61/(373248*epsilon) + pi**6/(1632960*epsilon) - 323*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 73/(155520*epsilon**2) + 31*pi**4/(518400*epsilon**2) + 31*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14078":"-361*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 20327*f_3/(25920*epsilon) - 7717*f_5/(12960*epsilon) - 437*f_7/(2880*epsilon) - 199*pi**4/(259200*epsilon) + pi**6/(23328*epsilon) - f_3**2/(18*epsilon**2) - 467*f_3/(1080*epsilon**2) + 65*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","14079":"119*f_3/(51840*epsilon) - 14083/(14929920*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - 79/(31104*epsilon**2) - 71/(103680*epsilon**3) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","14080":"307*f_3/(103680*epsilon) - f_5/(8640*epsilon) - 642133/(134369280*epsilon) + 7*pi**4/(345600*epsilon) + 7*f_3/(2880*epsilon**2) - 11713/(2799360*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2809/(933120*epsilon**3) + 109/(19440*epsilon**4) + 11/(1296*epsilon**5) - 1/(108*epsilon**6)","14081":"749*f_3/(51840*epsilon) - 31*f_5/(4320*epsilon) - 3847/(622080*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) - pi**4/(43200*epsilon**2) + 103/(10368*epsilon**2) - f_3/(360*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","14082":"-1477*f_3/(1244160*epsilon) + f_5/(7680*epsilon) + 19*pi**4/(6220800*epsilon) + 285277/(268738560*epsilon) + 307*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 1253/(1658880*epsilon**2) - f_3/(8640*epsilon**3) - 1571/(3732480*epsilon**3) + 689/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","14083":"7*f_3**2/(1440*epsilon) + 119*f_3/(25920*epsilon) - 49*f_5/(8640*epsilon) - pi**6/(108864*epsilon) + 2377/(1866240*epsilon) + 11*pi**4/(259200*epsilon) + 181*f_3/(25920*epsilon**2) + f_5/(360*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 217/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + 5/(1152*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 11/(1440*epsilon**4) + 1/(360*epsilon**5)","14084":"133*f_3*f_5/(12*epsilon) - 18*f_3_5/epsilon + 29*pi**8/(31500*epsilon)","14085":"f_3**2/(180*epsilon) - 1021*f_3/(373248*epsilon) + 823*f_5/(12960*epsilon) - 49*f_7/(768*epsilon) - pi**6/(155520*epsilon) - 403/(5598720*epsilon) + 67*pi**4/(6220800*epsilon) + 67*f_3/(51840*epsilon**2) - 11*f_5/(2160*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 77/(31104*epsilon**2) + 31*f_3/(12960*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","14086":"-7*f_3/(38880*epsilon) + f_5/(1152*epsilon) - 29*pi**4/(3110400*epsilon) + 62297/(268738560*epsilon) - 29*f_3/(25920*epsilon**2) + 59/(248832*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 89/(373248*epsilon**3) - 29/(77760*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","14087":"-7*f_3**2/(640*epsilon) + 9431*f_3/(933120*epsilon) - 91*f_5/(25920*epsilon) + 27659/(44789760*epsilon) + pi**6/(1088640*epsilon) + 17*pi**4/(1244160*epsilon) + 17*f_3/(10368*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 263/(933120*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 377/(103680*epsilon**3) + f_3/(2160*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","14088":"-1909*f_3/(1244160*epsilon) + f_5/(7680*epsilon) - 19315/(53747712*epsilon) + 19*pi**4/(6220800*epsilon) + 307*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 167/(184320*epsilon**2) - f_3/(8640*epsilon**3) - 5459/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","14089":"-149*f_3/(622080*epsilon) + f_5/(7680*epsilon) - 43*pi**4/(12441600*epsilon) + 13753/(67184640*epsilon) - 43*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9919/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 79/(466560*epsilon**3) + 553/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","14090":"-7*f_3/(38880*epsilon) + f_5/(1152*epsilon) - 29*pi**4/(3110400*epsilon) + 62297/(268738560*epsilon) - 29*f_3/(25920*epsilon**2) + 59/(248832*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 89/(373248*epsilon**3) - 29/(77760*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","14091":"f_3**2/(17280*epsilon) + 1273*f_3/(3732480*epsilon) + 287*f_5/(103680*epsilon) - 27031/(11197440*epsilon) - 187*pi**4/(12441600*epsilon) - pi**6/(1088640*epsilon) - 223*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41*pi**4/(3110400*epsilon**2) + 11611/(3732480*epsilon**2) + 41*f_3/(25920*epsilon**3) - 931/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(2160*epsilon**5)","14092":"383*f_3/(311040*epsilon) - f_5/(2160*epsilon) - 49337/(268738560*epsilon) + pi**4/(311040*epsilon) - 29*f_3/(25920*epsilon**2) - 2141/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 289/(622080*epsilon**3) + 7/(8640*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","14093":"1171*f_3/(1244160*epsilon) - f_5/(23040*epsilon) - pi**4/(583200*epsilon) + 41561/(44789760*epsilon) - 407*f_3/(622080*epsilon**2) - 174631/(134369280*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + f_3/(25920*epsilon**3) + 15389/(11197440*epsilon**3) - 119/(124416*epsilon**4) + 31/(77760*epsilon**5) - 1/(12960*epsilon**6)","14094":"7*f_3/(248832*epsilon) - 37*f_5/(34560*epsilon) - 42551/(268738560*epsilon) + 133*pi**4/(12441600*epsilon) - 23*f_3/(103680*epsilon**2) - 653/(933120*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 679/(622080*epsilon**3) + 1/(2160*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","14095":"89*f_3/(69120*epsilon) + 287*f_5/(34560*epsilon) - 2352947/(268738560*epsilon) + 109*pi**4/(6220800*epsilon) + 109*f_3/(51840*epsilon**2) - 196513/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4853/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","14096":"29*f_3/(77760*epsilon) - f_5/(1152*epsilon) - 74753/(268738560*epsilon) + 13*pi**4/(1555200*epsilon) - 13*f_3/(25920*epsilon**2) - 161/(3732480*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 49/(622080*epsilon**3) + 1/(960*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","14097":"-f_3**2/(17280*epsilon) - 3703*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) - 523/(2239488*epsilon) + pi**6/(1088640*epsilon) + 7*pi**4/(460800*epsilon) + 7*f_3/(3840*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 43/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14098":"5*f_3**2/(10368*epsilon) - 3607*f_3/(3732480*epsilon) + 49*f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 1169/(2239488*epsilon) + 157*pi**4/(12441600*epsilon) + 157*f_3/(103680*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 1/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14099":"5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) - 6*f_3_5/epsilon + 7*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","14100":"2*f_3**3/(3*epsilon) - 10*f_3*f_5/(3*epsilon) + 1285*f_9/(432*epsilon)","14101":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","14102":"107*f_3**2/(1440*epsilon) - f_3*f_5/(40*epsilon) - 29*f_3/(1152*epsilon) - 3*f_3_5/(80*epsilon) + 173*f_5/(960*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) + 95/(10368*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) - 1/(2592*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","14103":"457*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 17*pi**4/(4665600*epsilon) + 566303/(1612431360*epsilon) + 11*f_3/(311040*epsilon**2) - 26683/(53747712*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 109/(139968*epsilon**3) - 1811/(1866240*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","14104":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","14105":"-1909*f_3/(1244160*epsilon) + f_5/(7680*epsilon) - 19315/(53747712*epsilon) + 19*pi**4/(6220800*epsilon) + 307*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 167/(184320*epsilon**2) - f_3/(8640*epsilon**3) - 5459/(3732480*epsilon**3) + 181/(124416*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","14106":"683*f_3/(207360*epsilon) + 19*f_5/(3840*epsilon) - 127993/(13436928*epsilon) + 13*pi**4/(518400*epsilon) + 59*f_3/(34560*epsilon**2) - pi**4/(38400*epsilon**2) + 40777/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 271/(93312*epsilon**3) - 85/(62208*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","14107":"-f_3**2/(2880*epsilon) - 1271*f_3/(622080*epsilon) - 5*f_5/(3456*epsilon) - 163*pi**4/(6220800*epsilon) + 23411/(4976640*epsilon) + pi**6/(181440*epsilon) - 163*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - pi**4/(34560*epsilon**2) + 631/(311040*epsilon**2) - f_3/(288*epsilon**3) + 41/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","14108":"19*f_3/(12960*epsilon) + 23*f_5/(34560*epsilon) + 15899/(89579520*epsilon) + 7*pi**4/(1036800*epsilon) + 73*f_3/(34560*epsilon**2) - 5797/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 47/(207360*epsilon**3) + 25/(6912*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","14109":"-613*f_3/(1244160*epsilon) - 107*f_5/(103680*epsilon) + 33733/(268738560*epsilon) + pi**4/(276480*epsilon) - 37*f_3/(34560*epsilon**2) - 209/(373248*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) + 379/(622080*epsilon**3) + 1/(1440*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","14110":"-f_3**2/(8640*epsilon) + 659*f_3/(622080*epsilon) - 61*f_5/(10368*epsilon) - 6461/(1866240*epsilon) + pi**6/(1632960*epsilon) + 73*pi**4/(6220800*epsilon) + 73*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 223/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 7/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14111":"71*f_3/(311040*epsilon) + 37*f_5/(69120*epsilon) - 89*pi**4/(12441600*epsilon) + 187/(16796160*epsilon) - 89*f_3/(103680*epsilon**2) + 559/(29859840*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) + 1/(23328*epsilon**3) + 409/(622080*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","14112":"-461*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 62117/(1612431360*epsilon) + 97*pi**4/(37324800*epsilon) + 97*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) - 1477/(134369280*epsilon**2) - f_3/(5184*epsilon**3) + 157/(3732480*epsilon**3) - 449/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(1296*epsilon**6)","14113":"-4*f_3/(9*epsilon) - 2*f_5/(9*epsilon) + 49*f_7/(80*epsilon) + 7/(72*epsilon) + 1/(30*epsilon**2)","14114":"-29*f_3**2/(60*epsilon) + 29*f_3*f_5/(36*epsilon) + 2*f_3/(135*epsilon) - 13*f_5/(36*epsilon) - 287*f_7/(2160*epsilon) - pi**6/(2268*epsilon) - pi**4/(5400*epsilon) + 7*pi**8/(97200*epsilon) - f_3/(45*epsilon**2) - f_5/(3*epsilon**2) + 7*f_7/(18*epsilon**2)","14115":"-17*f_3**2/(432*epsilon) + pi**4*f_3/(2160*epsilon) + 6743*f_3/(25920*epsilon) - 4867*f_5/(12960*epsilon) + 41*f_7/(960*epsilon) - 319*pi**4/(259200*epsilon) + 19*pi**6/(163296*epsilon) - f_3**2/(18*epsilon**2) - 167*f_3/(1080*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","14116":"-43*f_3**2/(1920*epsilon) - 1061*f_3/(207360*epsilon) - 179*f_5/(5760*epsilon) + 49*f_7/(640*epsilon) - 59*pi**4/(518400*epsilon) - pi**6/(120960*epsilon) - 27311/(4976640*epsilon) - 59*f_3/(4320*epsilon**2) - 7*f_5/(960*epsilon**2) + 491/(207360*epsilon**2) + 13*pi**4/(172800*epsilon**2) + 13*f_3/(1440*epsilon**3) - 43/(4320*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 7/(720*epsilon**4) - 1/(240*epsilon**5)","14117":"7*f_3**2/(30*epsilon) - 11*f_3/(36*epsilon) - pi**4*f_3/(600*epsilon) + 83*f_5/(72*epsilon) - 161*f_7/(160*epsilon) + pi**4/(900*epsilon) - f_3**2/(10*epsilon**2) + 2*f_3/(15*epsilon**2)","14118":"-31*f_3/(103680*epsilon) - f_5/(25920*epsilon) + 29*pi**4/(3110400*epsilon) + 4019/(3732480*epsilon) + 29*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) - 1/(11520*epsilon**2) - f_3/(2160*epsilon**3) - 17/(25920*epsilon**3) + 1/(2160*epsilon**4)","14119":"-f_3/(155520*epsilon) + 13*f_5/(17280*epsilon) - 349639/(268738560*epsilon) + 19*pi**4/(3110400*epsilon) + 43*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) - 2411/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 9793/(11197440*epsilon**3) + 1/(17280*epsilon**4) - 53/(77760*epsilon**5) + 1/(3240*epsilon**6)","14120":"19*f_3**2/(17280*epsilon) - 15659*f_3/(11197440*epsilon) + 77*f_5/(103680*epsilon) - pi**6/(3265920*epsilon) - 7*pi**4/(37324800*epsilon) + 2503/(7464960*epsilon) - 7*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) - 851/(2239488*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 31/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(25920*epsilon**4) - 1/(3240*epsilon**5)","14121":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","14122":"19*f_3**2/(17280*epsilon) - 799*f_3/(2239488*epsilon) + 77*f_5/(103680*epsilon) - 151*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) + 5707/(7464960*epsilon) - 151*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) + 929/(11197440*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 67/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(25920*epsilon**4) - 1/(3240*epsilon**5)","14123":"-f_3**2/(17280*epsilon) + 5077*f_3/(11197440*epsilon) + 77*f_5/(103680*epsilon) - 151*pi**4/(37324800*epsilon) - pi**6/(3265920*epsilon) + 1297/(7464960*epsilon) - 151*f_3/(311040*epsilon**2) - 7*f_5/(25920*epsilon**2) - 367/(11197440*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 49/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(25920*epsilon**4) - 1/(3240*epsilon**5)","14124":"5*f_3**2/(1728*epsilon) - 2941*f_3/(622080*epsilon) + 283*f_5/(51840*epsilon) - 8519/(933120*epsilon) - pi**6/(1632960*epsilon) + 389*pi**4/(6220800*epsilon) + 713*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - 37*pi**4/(518400*epsilon**2) + 2137/(622080*epsilon**2) - 37*f_3/(4320*epsilon**3) + pi**4/(43200*epsilon**3) + 511/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","14125":"133*f_3/(20736*epsilon) - f_5/(8640*epsilon) - 270011/(44789760*epsilon) - 7*pi**4/(1036800*epsilon) + 5*f_3/(3456*epsilon**2) + pi**4/(172800*epsilon**2) + 11713/(1244160*epsilon**2) + f_3/(1440*epsilon**3) + 623/(207360*epsilon**3) - 223/(25920*epsilon**4) + 1/(160*epsilon**5) - 1/(540*epsilon**6)","14126":"433*f_3/(414720*epsilon) + 5*f_5/(41472*epsilon) - 13*pi**4/(2073600*epsilon) + 23101/(403107840*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(414720*epsilon**2) + 19987/(53747712*epsilon**2) + f_3/(3456*epsilon**3) - 5219/(2799360*epsilon**3) + 5443/(1866240*epsilon**4) - 83/(38880*epsilon**5) + 1/(1296*epsilon**6)","14127":"-37*f_3**2/(2880*epsilon) + 443*f_3/(20736*epsilon) - 53*f_5/(8640*epsilon) - 17453/(2488320*epsilon) - 37*pi**4/(518400*epsilon) + pi**6/(544320*epsilon) - 37*f_3/(4320*epsilon**2) - f_5/(1440*epsilon**2) - 139/(25920*epsilon**2) + 7*pi**4/(86400*epsilon**2) + 7*f_3/(720*epsilon**3) - pi**4/(14400*epsilon**3) + 163/(17280*epsilon**3) - f_3/(120*epsilon**4) + 7/(360*epsilon**4) - 1/(60*epsilon**5)","14128":"11*f_3**2/(108*epsilon) - 10483*f_3/(12960*epsilon) - pi**4*f_3/(1350*epsilon) + 3233*f_5/(2592*epsilon) - 2731*f_7/(5760*epsilon) + 5*pi**6/(163296*epsilon) + 59*pi**4/(129600*epsilon) + 7*f_3**2/(180*epsilon**2) + 173*f_3/(270*epsilon**2) - 95*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","14129":"23*f_3**2/(432*epsilon) - pi**4*f_3/(2160*epsilon) + 6409*f_3/(25920*epsilon) - 6083*f_5/(12960*epsilon) + 13*f_7/(160*epsilon) - 13*pi**4/(51840*epsilon) + 23*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) - 13*f_3/(432*epsilon**2) + 23*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","14130":"7*f_3/(17280*epsilon) - 135679/(89579520*epsilon) - pi**4/(691200*epsilon) - f_3/(5760*epsilon**2) + 1351/(3732480*epsilon**2) - 119/(124416*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","14131":"433*f_3/(311040*epsilon) + f_5/(3840*epsilon) - 755977/(268738560*epsilon) - pi**4/(51840*epsilon) - f_3/(432*epsilon**2) - 643/(1658880*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 553/(373248*epsilon**3) + 1207/(311040*epsilon**4) - 1/(120*epsilon**5) + 1/(216*epsilon**6)","14132":"-71*f_3/(248832*epsilon) + 37*f_5/(69120*epsilon) - 11*pi**4/(3110400*epsilon) + 6277/(268738560*epsilon) + 143*f_3/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) + 263/(1658880*epsilon**2) + f_3/(8640*epsilon**3) - 3371/(3732480*epsilon**3) + 761/(622080*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","14133":"-f_3**2/(17280*epsilon) - 2047*f_3/(3732480*epsilon) - 49*f_5/(20736*epsilon) + 179/(2239488*epsilon) + pi**6/(1088640*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + 7*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) - 109/(311040*epsilon**2) - 7*f_3/(5184*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14134":"5*f_3**2/(10368*epsilon) - 1183*f_3/(3732480*epsilon) + f_5/(62208*epsilon) - pi**6/(9797760*epsilon) + 431/(2239488*epsilon) + 11*pi**4/(829440*epsilon) + 11*f_3/(6912*epsilon**2) + f_5/(25920*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 1/(20736*epsilon**2) - 7*f_3/(5184*epsilon**3) + 11/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14135":"11*f_3/(51840*epsilon) - f_5/(2160*epsilon) - 104453/(268738560*epsilon) + pi**4/(207360*epsilon) - f_3/(1080*epsilon**2) - 719/(3732480*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) + 89/(124416*epsilon**3) + 1/(1728*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","14136":"241*f_3**2/(6480*epsilon) - 3*f_3/(64*epsilon) - pi**4*f_3/(8100*epsilon) - 203*f_5/(5184*epsilon) + 377*f_7/(34560*epsilon) - 43*pi**4/(155520*epsilon) + 67*pi**6/(979776*epsilon) - f_3**2/(135*epsilon**2) - 43*f_3/(1296*epsilon**2) + 67*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14137":"-73*f_3**2/(5760*epsilon) + 14551*f_3/(622080*epsilon) - 17*f_5/(2160*epsilon) - pi**6/(136080*epsilon) + 5501/(1866240*epsilon) + 103*pi**4/(3110400*epsilon) + 103*f_3/(25920*epsilon**2) - 17*f_5/(2880*epsilon**2) + 31/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","14138":"19*f_3/(12960*epsilon) + 23*f_5/(34560*epsilon) + 15899/(89579520*epsilon) + 7*pi**4/(1036800*epsilon) + 73*f_3/(34560*epsilon**2) - 5797/(1866240*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) - 47/(207360*epsilon**3) + 25/(6912*epsilon**4) + 1/(160*epsilon**5) - 1/(144*epsilon**6)","14139":"235*f_3/(62208*epsilon) + 13*f_5/(17280*epsilon) - 985859/(134369280*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) - 15463/(5598720*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 29963/(7464960*epsilon**3) + 1667/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","14140":"-383*f_3**2/(12960*epsilon) + 13*pi**4*f_3/(129600*epsilon) + 3043*f_3/(25920*epsilon) - 7*f_5/(5184*epsilon) - 1969*f_7/(17280*epsilon) - 19*pi**4/(77760*epsilon) + 5*pi**6/(139968*epsilon) + 13*f_3**2/(2160*epsilon**2) - 19*f_3/(648*epsilon**2) + 35*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","14141":"-2*f_3**3/(9*epsilon) + f_3*f_5/(4*epsilon) + 119*f_7/(36*epsilon) - 1063*f_9/(324*epsilon)","14142":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + f_3*f_5/epsilon + 21*f_7/(4*epsilon) - 1063*f_9/(324*epsilon)","14143":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","14144":"f_3**2/(720*epsilon) - 19469*f_3/(3732480*epsilon) + 29*f_5/(12960*epsilon) - 1501/(1866240*epsilon) + 119*pi**4/(12441600*epsilon) + pi**6/(725760*epsilon) - 583*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(3110400*epsilon**2) + 16567/(7464960*epsilon**2) - 11*f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 473/(155520*epsilon**3) + 19*f_3/(2160*epsilon**4) - 73/(5760*epsilon**4) + 13/(2160*epsilon**5)","14145":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","14146":"89*f_3**2/(360*epsilon) - f_3*f_5/(40*epsilon) - 281*f_3/(270*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 71*f_5/(72*epsilon) + 3787*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","14147":"-77*f_3**2/(240*epsilon) + f_3*f_5/(40*epsilon) - 2597*f_3/(8640*epsilon) + 9*f_3_5/(40*epsilon) - 631*f_5/(480*epsilon) + 4361*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - 571/(25920*epsilon) + 109*pi**4/(86400*epsilon) + pi**6/(6048*epsilon) + 71*f_3/(360*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(3600*epsilon**2) - 17/(1080*epsilon**2) - f_3/(30*epsilon**3) + 1/(90*epsilon**3)","14148":"11*f_3**2/(9720*epsilon) - 1793*f_3/(77760*epsilon) - pi**4*f_3/(388800*epsilon) + 193*f_5/(4860*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(734832*epsilon) - 2449/(622080*epsilon) + 17*pi**4/(291600*epsilon) - f_3**2/(6480*epsilon**2) + 17*f_3/(2430*epsilon**2) - 11*f_5/(972*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 269/(77760*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 5/(2592*epsilon**3) + 1/(2160*epsilon**4)","14149":"31*f_3**2/(2880*epsilon) - 30017*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - pi**6/(544320*epsilon) + 19*pi**4/(6220800*epsilon) + 18929/(5598720*epsilon) + 19*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - 59/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","14150":"19*f_3**2/(2880*epsilon) - 3017*f_3/(1866240*epsilon) + 217*f_5/(51840*epsilon) - 197*pi**4/(6220800*epsilon) - pi**6/(544320*epsilon) + 2297/(5598720*epsilon) - 197*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + 157/(155520*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 31*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - 19/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","14151":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","14152":"-19*f_3**2/(120*epsilon) + 3*f_3*f_5/(5*epsilon) + 79*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) - 25*f_5/(144*epsilon) - 2303*f_7/(1920*epsilon) - pi**4/(720*epsilon) - pi**6/(9072*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(6*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(160*epsilon**2)","14153":"11*f_3**2/(9720*epsilon) - 367*f_3/(15552*epsilon) - pi**4*f_3/(388800*epsilon) + 1619*f_5/(38880*epsilon) + 359*f_7/(51840*epsilon) - 11*pi**6/(734832*epsilon) - 1441/(622080*epsilon) + 17*pi**4/(291600*epsilon) - f_3**2/(6480*epsilon**2) + 17*f_3/(2430*epsilon**2) - 11*f_5/(972*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 233/(77760*epsilon**2) - 7*f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 5/(2592*epsilon**3) + 1/(2160*epsilon**4)","14154":"-7*f_3**2/(160*epsilon) + f_3*f_5/(10*epsilon) + 431*f_3/(5760*epsilon) - 3*f_3_5/(80*epsilon) - 283*f_5/(8640*epsilon) - 1519*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 13/(5760*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 43/(12960*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","14155":"-13*f_3**2/(40*epsilon) + 9*f_3*f_5/(40*epsilon) - pi**4*f_3/(600*epsilon) - 9*f_3_5/(40*epsilon) - 103*f_5/(72*epsilon) + 9877*f_7/(5760*epsilon) - pi**6/(4536*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(2*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","14156":"-11*f_3**2/(36*epsilon) + 3*f_3*f_5/(5*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 1169*f_5/(432*epsilon) + 4081*f_7/(1920*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","14157":"-67*f_3**2/(2880*epsilon) + 1999*f_3/(155520*epsilon) - 143*f_5/(8640*epsilon) - 11*pi**6/(272160*epsilon) + 23/(7290*epsilon) + 923*pi**4/(3110400*epsilon) + 923*f_3/(25920*epsilon**2) - 43*f_5/(1440*epsilon**2) - 1217/(77760*epsilon**2) - 19*pi**4/(259200*epsilon**2) - 19*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(162*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","14158":"-4*f_3**2/(45*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 227*f_5/(216*epsilon) - 119*f_7/(1440*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","14159":"2*f_3**3/(9*epsilon) - 7*f_3**2/(12*epsilon) - f_3*f_5/(4*epsilon) + f_3/(6*epsilon) + f_5/(9*epsilon) - 413*f_7/(144*epsilon) + 1063*f_9/(324*epsilon)","14160":"-23*f_3**2/(360*epsilon) - 9*f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 763*f_5/(432*epsilon) - 553*f_7/(384*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","14161":"-7*f_3**2/(45*epsilon) - 13*f_3/(18*epsilon) - pi**4*f_3/(1800*epsilon) + 227*f_5/(216*epsilon) + 7*f_7/(480*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","14162":"7*f_3**2/(20*epsilon) - 239*f_3/(180*epsilon) + pi**4*f_3/(600*epsilon) - f_5/(72*epsilon) + 21*f_7/(20*epsilon) - pi**4/(900*epsilon) - f_3**2/(2*epsilon**2) + 2*f_3/(3*epsilon**2)","14163":"-11*f_3**2/(72*epsilon) + 7*f_3*f_5/(20*epsilon) - 541*f_3/(540*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 113*f_5/(72*epsilon) + 15127*f_7/(5760*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","14164":"-7*f_3**2/(720*epsilon) + 2777*f_3/(62208*epsilon) - 497*f_5/(4320*epsilon) - 31*pi**6/(1088640*epsilon) - 41*pi**4/(311040*epsilon) + 108791/(933120*epsilon) - 107*f_3/(10368*epsilon**2) + f_5/(9*epsilon**2) - 4315/(31104*epsilon**2) + 5*pi**4/(20736*epsilon**2) - f_3/(27*epsilon**3) - pi**4/(4320*epsilon**3) + 41/(648*epsilon**3) + f_3/(36*epsilon**4) - 1/(108*epsilon**4)","14165":"7*f_3**2/(3240*epsilon) - pi**4*f_3/(16200*epsilon) + 1151*f_3/(51840*epsilon) - 613*f_5/(8640*epsilon) + 2311*f_7/(34560*epsilon) - 43*pi**6/(979776*epsilon) + 331*pi**4/(1555200*epsilon) - f_3**2/(270*epsilon**2) + 331*f_3/(12960*epsilon**2) - 43*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14166":"-67*f_3**2/(2592*epsilon) - 169*f_3/(17280*epsilon) + pi**4*f_3/(12960*epsilon) + 1591*f_5/(25920*epsilon) - 13*f_7/(960*epsilon) - 31*pi**6/(979776*epsilon) + 121*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 121*f_3/(12960*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14167":"-37*f_3/(46080*epsilon) - 59*f_5/(103680*epsilon) - pi**4/(1382400*epsilon) + 357619/(806215680*epsilon) - f_3/(11520*epsilon**2) - 15707/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 6919/(5598720*epsilon**3) - 7/(466560*epsilon**4) - 91/(38880*epsilon**5) + 1/(648*epsilon**6)","14168":"29*f_3**2/(2160*epsilon) - 6349*f_3/(622080*epsilon) + 7*f_5/(1296*epsilon) - 49*f_7/(1920*epsilon) - 263*pi**4/(6220800*epsilon) + 14617/(1866240*epsilon) + 47*pi**6/(3265920*epsilon) - 263*f_3/(51840*epsilon**2) + 11*f_5/(1080*epsilon**2) - 253/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14169":"-13*f_3**2/(45*epsilon) + 19*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) + 139*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 971*f_5/(432*epsilon) + 10241*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","14170":"-61*f_3**2/(6480*epsilon) + pi**4*f_3/(32400*epsilon) + 1397*f_3/(51840*epsilon) - 313*f_5/(4320*epsilon) + 3*f_7/(128*epsilon) - 551*pi**4/(1555200*epsilon) - 9631/(622080*epsilon) + 43*pi**6/(489888*epsilon) + f_3**2/(540*epsilon**2) - 551*f_3/(12960*epsilon**2) + 43*f_5/(648*epsilon**2) - pi**6/(40824*epsilon**2) + 59/(51840*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 11*f_3/(1080*epsilon**3) - f_5/(54*epsilon**3) + 29/(4320*epsilon**3) - 1/(360*epsilon**4)","14171":"-f_3**2/(2*epsilon) + 5*f_3*f_5/(12*epsilon) + 5*f_5/(36*epsilon)","14172":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","14173":"71*f_3**2/(360*epsilon) - 19*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 61*f_5/(216*epsilon) + 77*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","14174":"-259*f_3/(11520*epsilon) + 7*f_5/(480*epsilon) - 23/(3456*epsilon) + 7*pi**4/(38400*epsilon) + 3*f_3/(320*epsilon**2) - 7*pi**4/(28800*epsilon**2) + 115/(18432*epsilon**2) - f_3/(120*epsilon**3) + 523/(46080*epsilon**3) + 1/(768*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","14175":"-f_3**2/(180*epsilon) - 2833*f_3/(11520*epsilon) + 1277*f_5/(4320*epsilon) - 3001/(103680*epsilon) + pi**4/(12800*epsilon) + pi**6/(54432*epsilon) + 563*f_3/(2880*epsilon**2) - 7*f_5/(36*epsilon**2) - pi**4/(2880*epsilon**2) - 241/(92160*epsilon**2) - f_3/(48*epsilon**3) + 1099/(46080*epsilon**3) - 11/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","14176":"-7*f_3/(51840*epsilon) + f_5/(7680*epsilon) - pi**4/(388800*epsilon) + 9733/(59719680*epsilon) - f_3/(3240*epsilon**2) + 7379/(89579520*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 277/(3732480*epsilon**3) - 31/(207360*epsilon**4) - 11/(6480*epsilon**5) + 1/(432*epsilon**6)","14177":"-f_3**2/(320*epsilon) + 563*f_3/(622080*epsilon) - 17*f_5/(3456*epsilon) - 899/(1866240*epsilon) + pi**4/(248832*epsilon) + pi**6/(272160*epsilon) + 5*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 241/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(4320*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14178":"-5*f_3/(13824*epsilon) + f_5/(1152*epsilon) - 23*pi**4/(6220800*epsilon) - 2909/(17915904*epsilon) - 23*f_3/(51840*epsilon**2) - 7793/(22394880*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1387/(1866240*epsilon**3) - 5/(3456*epsilon**4) - 23/(12960*epsilon**5) + 1/(216*epsilon**6)","14179":"-8*f_3**2/(45*epsilon) + 3*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 53*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 577*f_5/(432*epsilon) + 7063*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","14180":"-2*f_3**3/(9*epsilon) - 2*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 21*f_7/(4*epsilon) - 1567*f_9/(324*epsilon)","14181":"-13*f_3**2/(180*epsilon) + 7*f_3*f_5/(20*epsilon) - pi**4*f_3/(1800*epsilon) + 151*f_3/(360*epsilon) - 9*f_3_5/(40*epsilon) - 881*f_5/(432*epsilon) + 7903*f_7/(5760*epsilon) - 11*pi**6/(27216*epsilon) + pi**4/(3600*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) - f_3/(6*epsilon**2) + 55*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2)","14182":"1589*f_3/(103680*epsilon) - f_5/(768*epsilon) - 2023967/(134369280*epsilon) - 29*pi**4/(777600*epsilon) - 1859*f_3/(103680*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 396179/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 15859/(1866240*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","14183":"181*f_3/(207360*epsilon) - f_5/(3840*epsilon) - 55027/(67184640*epsilon) + 71*pi**4/(6220800*epsilon) + 71*f_3/(51840*epsilon**2) - 48647/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 7/(2916*epsilon**3) + 73/(62208*epsilon**4) + 19/(3240*epsilon**5) - 1/(216*epsilon**6)","14184":"2221*f_3/(103680*epsilon) - 83*f_5/(6912*epsilon) - 1437851/(134369280*epsilon) - 113*pi**4/(3110400*epsilon) - 1559*f_3/(103680*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 350387/(22394880*epsilon**2) + 19*f_3/(4320*epsilon**3) - 15427/(1866240*epsilon**3) + 7/(62208*epsilon**4) + 19/(12960*epsilon**5) - 1/(2160*epsilon**6)","14185":"307*f_3/(155520*epsilon) - 157*f_5/(25920*epsilon) + 37*pi**4/(6220800*epsilon) + 799319/(201553920*epsilon) + 151*f_3/(51840*epsilon**2) - 31537/(6718464*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(720*epsilon**3) + 4399/(2799360*epsilon**3) + 571/(466560*epsilon**4) - 11/(9720*epsilon**5) + 1/(3240*epsilon**6)","14186":"-173*f_3/(622080*epsilon) - 7*f_5/(20736*epsilon) + 93971/(201553920*epsilon) + 17*pi**4/(1244160*epsilon) + 209*f_3/(103680*epsilon**2) - 22553/(8398080*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 4831/(2799360*epsilon**3) + 463/(466560*epsilon**4) - 11/(9720*epsilon**5) + 1/(3240*epsilon**6)","14187":"-67*f_3/(103680*epsilon) - 242707/(806215680*epsilon) + 7*pi**4/(3732480*epsilon) + 7*f_3/(31104*epsilon**2) + 29579/(201553920*epsilon**2) + 2993/(3359232*epsilon**3) - 85/(46656*epsilon**4) + 179/(116640*epsilon**5) - 1/(1944*epsilon**6)","14188":"-47*f_3**2/(17280*epsilon) + 3737*f_3/(124416*epsilon) - 349*f_5/(10368*epsilon) - 61*pi**6/(3265920*epsilon) + 37*pi**4/(345600*epsilon) + 7825/(373248*epsilon) + 947*f_3/(103680*epsilon**2) - 119*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 1789/(311040*epsilon**2) + 7*f_3/(864*epsilon**3) - 113/(12960*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","14189":"73*f_3**2/(960*epsilon) - 23707*f_3/(103680*epsilon) + 49*f_5/(288*epsilon) - 1837/(62208*epsilon) - 5*pi**4/(20736*epsilon) + pi**6/(22680*epsilon) - 25*f_3/(864*epsilon**2) + 17*f_5/(480*epsilon**2) - pi**4/(8640*epsilon**2) - 1/(3240*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + 1/(135*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","14190":"28*f_3**2/(45*epsilon) - 39*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 101*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 331*f_5/(432*epsilon) + 1463*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","14191":"-11*f_3**2/(90*epsilon) + 13*f_3/(108*epsilon) + 5*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","14192":"-499*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 168763/(806215680*epsilon) + 133*pi**4/(37324800*epsilon) + 133*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 11827/(268738560*epsilon**2) - 7*f_3/(51840*epsilon**3) - 17/(373248*epsilon**3) - 2041/(1866240*epsilon**4) + 17/(9720*epsilon**5) - 1/(1296*epsilon**6)","14193":"-53*f_3**2/(2160*epsilon) - 1303*f_3/(5184*epsilon) + pi**4*f_3/(10800*epsilon) + 4417*f_5/(12960*epsilon) - 277*f_7/(2880*epsilon) - 49*pi**4/(51840*epsilon) + 5*pi**6/(23328*epsilon) + f_3**2/(180*epsilon**2) - 49*f_3/(432*epsilon**2) + 35*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","14194":"f_3**2/(72*epsilon) - 2143*f_3/(34560*epsilon) + 251*f_5/(8640*epsilon) - 79*pi**4/(345600*epsilon) + 5951/(414720*epsilon) + pi**6/(27216*epsilon) - 47*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) - pi**4/(9600*epsilon**2) + 395/(13824*epsilon**2) + f_3/(120*epsilon**3) + 43/(5120*epsilon**3) - 53/(3840*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","14195":"-2*f_3**2/(3*epsilon) + 3*f_3*f_5/(4*epsilon) + 665*f_7/(144*epsilon) - 14*f_9/(3*epsilon)","14196":"-f_3**2/(864*epsilon) + pi**4*f_3/(388800*epsilon) + 1409*f_3/(62208*epsilon) - 1873*f_5/(77760*epsilon) - 359*f_7/(51840*epsilon) - 7*pi**4/(115200*epsilon) + pi**6/(81648*epsilon) + f_3**2/(6480*epsilon**2) - 7*f_3/(960*epsilon**2) + f_5/(108*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","14197":"-43*f_3**2/(1440*epsilon) + 19*f_3*f_5/(240*epsilon) + 71*f_3/(640*epsilon) - 3*f_3_5/(80*epsilon) + 53*f_5/(960*epsilon) - 2989*f_7/(11520*epsilon) - pi**6/(36288*epsilon) - 127*pi**4/(518400*epsilon) - 169/(51840*epsilon) + 2063*pi**8/(181440000*epsilon) - 127*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) + 49*f_7/(960*epsilon**2) + pi**4/(43200*epsilon**2) + 11/(2592*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","14198":"-f_3**2/(4320*epsilon) - 3787*f_3/(207360*epsilon) + 1963*f_5/(103680*epsilon) - 43*pi**4/(2073600*epsilon) + pi**6/(326592*epsilon) + 240073/(67184640*epsilon) - 101*f_3/(34560*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(345600*epsilon**2) + 12481/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 3677/(466560*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","14199":"-31*f_3**2/(1296*epsilon) + 41*f_3/(8640*epsilon) + pi**4*f_3/(16200*epsilon) + 5*f_5/(5184*epsilon) + 13*f_7/(34560*epsilon) - 161*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 161*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14200":"f_3**2/(480*epsilon) - 91*f_3/(13824*epsilon) + 53*f_5/(5760*epsilon) - 17*pi**4/(414720*epsilon) + 923/(4478976*epsilon) - 31*f_3/(17280*epsilon**2) + pi**4/(86400*epsilon**2) + 9073/(3732480*epsilon**2) + f_3/(720*epsilon**3) - 3437/(1244160*epsilon**3) - 31/(20736*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","14201":"-f_3**2/(720*epsilon) + 401*f_3/(25920*epsilon) - 199*f_5/(11520*epsilon) - pi**4/(13824*epsilon) - 5023/(8957952*epsilon) + pi**6/(108864*epsilon) - 97*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) - 7889/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 269/(124416*epsilon**3) + 23/(20736*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","14202":"f_3**2/(960*epsilon) - 7157*f_3/(311040*epsilon) - pi**4*f_3/(388800*epsilon) + 937*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(72576*epsilon) - 47521/(11197440*epsilon) + 161*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 161*f_3/(25920*epsilon**2) - f_5/(96*epsilon**2) - pi**4/(155520*epsilon**2) + pi**6/(489888*epsilon**2) + 763/(311040*epsilon**2) - f_3/(1296*epsilon**3) + f_5/(648*epsilon**3) - 23/(25920*epsilon**3) + 1/(6480*epsilon**4)","14203":"-19*f_3/(69120*epsilon) - f_5/(2592*epsilon) + 14323/(67184640*epsilon) - 43349/(268738560*epsilon**2) + 989/(1399680*epsilon**3) + 7/(41472*epsilon**4) - 13/(9720*epsilon**5) + 1/(1296*epsilon**6)","14204":"f_3**2/(405*epsilon) - 299*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 1451*f_5/(155520*epsilon) + 797*f_7/(207360*epsilon) - 109*pi**4/(3110400*epsilon) + 17*pi**6/(1959552*epsilon) - f_3**2/(3240*epsilon**2) - 109*f_3/(25920*epsilon**2) + 17*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","14205":"17*f_3/(207360*epsilon) - 3083/(322486272*epsilon) - pi**4/(18662400*epsilon) - f_3/(155520*epsilon**2) + 13123/(403107840*epsilon**2) - 3937/(33592320*epsilon**3) - 131/(933120*epsilon**4) + 107/(233280*epsilon**5) - 1/(3888*epsilon**6)","14206":"-37*f_3**2/(12960*epsilon) + pi**4*f_3/(194400*epsilon) + 557*f_3/(311040*epsilon) + 2087*f_5/(155520*epsilon) - 797*f_7/(207360*epsilon) - 19*pi**6/(1959552*epsilon) - 5831/(3732480*epsilon) + pi**4/(43200*epsilon) + f_3**2/(3240*epsilon**2) + f_3/(360*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 1/(405*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(864*epsilon**3) + 1/(4320*epsilon**4)","14207":"f_3**2/(120*epsilon) - 1451*f_3/(311040*epsilon) - pi**4*f_3/(48600*epsilon) - 1631*f_5/(155520*epsilon) + 377*f_7/(207360*epsilon) - 23*pi**4/(1036800*epsilon) + 5*pi**6/(653184*epsilon) - f_3**2/(810*epsilon**2) - 23*f_3/(8640*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","14208":"-7*f_3**2/(4320*epsilon) - 2351*f_3/(103680*epsilon) + 503*f_5/(51840*epsilon) - 31*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 411929/(26873856*epsilon) - 23*f_3/(4320*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(172800*epsilon**2) + 72497/(22394880*epsilon**2) + 11*f_3/(1440*epsilon**3) - 6773/(1492992*epsilon**3) - 2903/(622080*epsilon**4) + 217/(51840*epsilon**5) - 1/(864*epsilon**6)","14209":"-61*f_3**2/(8640*epsilon) + pi**4*f_3/(77760*epsilon) + 4481*f_3/(311040*epsilon) + 467*f_5/(155520*epsilon) - 13*f_7/(5760*epsilon) - 5*pi**6/(653184*epsilon) - 2203/(746496*epsilon) + 11*pi**4/(1555200*epsilon) + f_3**2/(1296*epsilon**2) + 11*f_3/(12960*epsilon**2) - 5*f_5/(864*epsilon**2) - pi**4/(194400*epsilon**2) + pi**6/(489888*epsilon**2) + 7/(2592*epsilon**2) - f_3/(1620*epsilon**3) + f_5/(648*epsilon**3) - 1/(864*epsilon**3) + 1/(4320*epsilon**4)","14210":"19*f_3**2/(384*epsilon) - 2471*f_3/(20736*epsilon) - 91*f_5/(5760*epsilon) + 11*pi**4/(414720*epsilon) + pi**6/(181440*epsilon) + 436723/(4976640*epsilon) + 329*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 3143/(138240*epsilon**2) + pi**4/(115200*epsilon**2) + 11*f_3/(360*epsilon**3) - 187/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","14211":"-7*f_3/(6480*epsilon) - 7*f_5/(17280*epsilon) + 379/(3732480*epsilon) + pi**4/(207360*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 23/(51840*epsilon**2) - f_3/(4320*epsilon**3) - 1/(2880*epsilon**3) + 1/(4320*epsilon**4)","14212":"5*f_3/(27648*epsilon) + f_5/(8640*epsilon) - 43*pi**4/(12441600*epsilon) + 3991/(89579520*epsilon) - 43*f_3/(103680*epsilon**2) + 2179/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 493/(7464960*epsilon**3) + 37/(69120*epsilon**4) - 89/(51840*epsilon**5) + 1/(864*epsilon**6)","14213":"f_3/(3456*epsilon) + f_5/(103680*epsilon) - pi**4/(414720*epsilon) + 2329/(29859840*epsilon) - f_3/(3456*epsilon**2) + pi**4/(1036800*epsilon**2) + 65099/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 25193/(22394880*epsilon**3) + 2/(1215*epsilon**4) - 179/(155520*epsilon**5) + 1/(2592*epsilon**6)","14214":"19*f_3**2/(25920*epsilon) - 139*f_3/(31104*epsilon) - pi**4*f_3/(388800*epsilon) + 547*f_5/(77760*epsilon) - 61*f_7/(51840*epsilon) - 19*pi**6/(1959552*epsilon) + 2435/(746496*epsilon) + 121*pi**4/(3110400*epsilon) - f_3**2/(6480*epsilon**2) + 121*f_3/(25920*epsilon**2) - 19*f_5/(2592*epsilon**2) - 11*pi**4/(1555200*epsilon**2) + 13/(10368*epsilon**2) + pi**6/(489888*epsilon**2) - 11*f_3/(12960*epsilon**3) + f_5/(648*epsilon**3) - 5/(5184*epsilon**3) + 1/(4320*epsilon**4)","14215":"-113*f_3/(622080*epsilon) - 113/(1679616*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 221/(3732480*epsilon**2) + 13/(233280*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","14216":"37*f_3/(103680*epsilon) - pi**4/(345600*epsilon) + 11303/(89579520*epsilon) - f_3/(2880*epsilon**2) + 1/(38880*epsilon**2) + 91/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","14217":"13*f_3**2/(720*epsilon) - 523*f_3/(8640*epsilon) + pi**4*f_3/(3600*epsilon) + 7*f_5/(240*epsilon) - 7*f_7/(80*epsilon) - pi**4/(3456*epsilon) + 107/(1152*epsilon) + f_3**2/(60*epsilon**2) - 5*f_3/(144*epsilon**2) - 13/(11520*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 7/(360*epsilon**3) + 1/(144*epsilon**4)","14218":"79*f_3**2/(1920*epsilon) - 19699*f_3/(103680*epsilon) + 629*f_5/(5760*epsilon) + 11*pi**4/(414720*epsilon) + pi**6/(181440*epsilon) + 313459/(4976640*epsilon) + 329*f_3/(11520*epsilon**2) + f_5/(960*epsilon**2) - 2183/(138240*epsilon**2) + pi**4/(115200*epsilon**2) + 11*f_3/(360*epsilon**3) - 187/(8640*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(72*epsilon**4) - 1/(360*epsilon**5)","14219":"-2*f_3**3/(9*epsilon) + 2*f_3**2/(3*epsilon) + f_3*f_5/(4*epsilon) + 7*f_7/(3*epsilon) - 1063*f_9/(324*epsilon)","14220":"11*f_3**2/(30*epsilon) - 19*f_3*f_5/(40*epsilon) + 139*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 55*f_5/(36*epsilon) - 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","14221":"37*f_3**2/(4320*epsilon) - pi**4*f_3/(43200*epsilon) + 2969*f_3/(25920*epsilon) - 263*f_5/(1296*epsilon) - 19*f_7/(960*epsilon) - 29*pi**4/(86400*epsilon) + 9101/(622080*epsilon) + 11*pi**6/(108864*epsilon) - f_3**2/(720*epsilon**2) - 29*f_3/(720*epsilon**2) + 11*f_5/(144*epsilon**2) - pi**6/(54432*epsilon**2) - 7/(432*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 31/(4320*epsilon**3) - 1/(720*epsilon**4)","14222":"113*f_3/(138240*epsilon) + 17*f_5/(4320*epsilon) - 167*pi**4/(12441600*epsilon) + 15187/(107495424*epsilon) - 167*f_3/(103680*epsilon**2) - 3217/(33592320*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 41813/(11197440*epsilon**3) + 253/(62208*epsilon**4) - 241/(77760*epsilon**5) + 1/(648*epsilon**6)","14223":"-587*f_3/(1244160*epsilon) - 35*f_5/(41472*epsilon) - 23*pi**4/(7464960*epsilon) + 6018437/(1612431360*epsilon) + 73*f_3/(155520*epsilon**2) - 734689/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 2303/(1399680*epsilon**3) - 977/(933120*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","14224":"5*f_3**2/(72*epsilon) - 977*f_3/(6480*epsilon) - 3*f_5/(40*epsilon) - 11*pi**4/(25920*epsilon) + 1969/(9720*epsilon) - f_3**2/(18*epsilon**2) + 7*f_3/(72*epsilon**2) - 83/(648*epsilon**2) + pi**4/(2160*epsilon**2) - f_3/(18*epsilon**3) + 1/(54*epsilon**3)","14225":"13*f_3**2/(360*epsilon) - 133*f_3/(180*epsilon) - pi**4*f_3/(1800*epsilon) + 167*f_5/(216*epsilon) + 7*f_7/(180*epsilon) - pi**4/(1800*epsilon) + pi**6/(6804*epsilon) + f_3**2/(6*epsilon**2) + f_3/(3*epsilon**2) - 5*f_5/(9*epsilon**2)","14226":"401*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 13*f_3/(576*epsilon) - 151*f_5/(5184*epsilon) - 97*f_7/(1728*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14227":"-f_3**2/(135*epsilon) + 16159*f_3/(933120*epsilon) - f_5/(32*epsilon) + 9941/(3732480*epsilon) + 217*pi**4/(3110400*epsilon) + 19*pi**6/(1632960*epsilon) + 169*f_3/(12960*epsilon**2) + f_5/(240*epsilon**2) - 23*pi**4/(194400*epsilon**2) - 18769/(1866240*epsilon**2) - 23*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 1961/(155520*epsilon**3) + f_3/(270*epsilon**4) - 23/(4320*epsilon**4) + 1/(1080*epsilon**5)","14228":"-77*f_3/(414720*epsilon) - 35*f_5/(13824*epsilon) - 7*pi**4/(777600*epsilon) + 221729/(44789760*epsilon) - 7*f_3/(6480*epsilon**2) - 9073/(89579520*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 2999/(3732480*epsilon**3) + 13/(4860*epsilon**4) - 79/(25920*epsilon**5) + 1/(864*epsilon**6)","14229":"f_3**2/(108*epsilon) - 6521*f_3/(933120*epsilon) - 5*f_5/(192*epsilon) + 9941/(3732480*epsilon) + 217*pi**4/(3110400*epsilon) + 19*pi**6/(1632960*epsilon) + 259*f_3/(12960*epsilon**2) - f_5/(360*epsilon**2) - 23*pi**4/(194400*epsilon**2) - 18769/(1866240*epsilon**2) - 23*f_3/(1620*epsilon**3) + pi**4/(32400*epsilon**3) + 1961/(155520*epsilon**3) + f_3/(270*epsilon**4) - 23/(4320*epsilon**4) + 1/(1080*epsilon**5)","14230":"-97*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 97*f_3/(5184*epsilon) + 31*f_5/(1728*epsilon) - 359*f_7/(8640*epsilon) - 19*pi**4/(155520*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 19*f_3/(1296*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14231":"13*f_3**2/(720*epsilon) - 823*f_3/(8640*epsilon) + pi**4*f_3/(3600*epsilon) + 23*f_5/(360*epsilon) - 7*f_7/(80*epsilon) - pi**4/(3456*epsilon) + 107/(1152*epsilon) + f_3**2/(60*epsilon**2) - 5*f_3/(144*epsilon**2) - 13/(11520*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 7/(360*epsilon**3) + 1/(144*epsilon**4)","14232":"f_3**2/(180*epsilon) + 311*f_3/(23040*epsilon) - 367*f_5/(8640*epsilon) - 613*pi**4/(6220800*epsilon) + pi**6/(108864*epsilon) + 2522011/(134369280*epsilon) - 71*f_3/(10368*epsilon**2) + f_5/(144*epsilon**2) - 59201/(11197440*epsilon**2) + 19*pi**4/(518400*epsilon**2) + 19*f_3/(4320*epsilon**3) - 14287/(1866240*epsilon**3) + 37/(15552*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","14233":"-11*f_3**2/(17280*epsilon) + 1003*f_3/(622080*epsilon) + 127*f_5/(51840*epsilon) - 34111/(14929920*epsilon) - pi**6/(3265920*epsilon) + 17*pi**4/(518400*epsilon) + 17*f_3/(4320*epsilon**2) + f_5/(8640*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 353/(155520*epsilon**2) - 13*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 59/(34560*epsilon**3) + f_3/(720*epsilon**4) - 11/(2160*epsilon**4) + 1/(360*epsilon**5)","14234":"-91*f_3**2/(3240*epsilon) - 73*f_3/(2880*epsilon) + pi**4*f_3/(16200*epsilon) + 77*f_5/(5184*epsilon) + 1133*f_7/(34560*epsilon) - 89*pi**4/(777600*epsilon) + 19*pi**6/(979776*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(6480*epsilon**2) + 19*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14235":"149*f_3**2/(12960*epsilon) - 71*f_3/(2880*epsilon) - pi**4*f_3/(12960*epsilon) - 67*f_5/(5184*epsilon) + f_7/(216*epsilon) - 107*pi**4/(777600*epsilon) + 37*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 107*f_3/(6480*epsilon**2) + 37*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14236":"-653*f_3/(103680*epsilon) - 329*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**4/(518400*epsilon) + 126769/(44789760*epsilon) + 29*f_3/(17280*epsilon**2) - 23009/(14929920*epsilon**2) - pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 409/(622080*epsilon**3) - 29/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","14237":"11*f_3**2/(1440*epsilon) - 1091*f_3/(25920*epsilon) - 493*f_5/(8640*epsilon) + pi**6/(108864*epsilon) + 29*pi**4/(129600*epsilon) + 12025/(248832*epsilon) + 23*f_3/(4320*epsilon**2) + f_5/(144*epsilon**2) - 7*pi**4/(17280*epsilon**2) + 20209/(829440*epsilon**2) + 5*f_3/(144*epsilon**3) - 3811/(138240*epsilon**3) + 25/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","14238":"14*f_3**2/(15*epsilon) - 21*f_3*f_5/(40*epsilon) + 11*f_3/(40*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(9*epsilon) - 4949*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","14239":"f_3**2/(96*epsilon) - 2261*f_3/(6480*epsilon) + 919*f_5/(2880*epsilon) + 49*f_7/(640*epsilon) - pi**6/(12096*epsilon) + 1241/(1244160*epsilon) + 169*pi**4/(259200*epsilon) + 83*f_3/(4320*epsilon**2) - f_5/(48*epsilon**2) - 7*pi**4/(17280*epsilon**2) + 36721/(829440*epsilon**2) + 5*f_3/(144*epsilon**3) - 839/(27648*epsilon**3) + 25/(2304*epsilon**4) - 1/(192*epsilon**5) + 1/(720*epsilon**6)","14240":"343*f_3**2/(2880*epsilon) - 10343*f_3/(51840*epsilon) - 257*f_5/(1728*epsilon) - 13*pi**4/(41472*epsilon) + pi**6/(38880*epsilon) + 50/(243*epsilon) + 181*f_3/(1152*epsilon**2) + 7*f_5/(1440*epsilon**2) - 1063/(5760*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","14241":"-47*f_3**2/(2880*epsilon) + 5279*f_3/(10368*epsilon) - 77*f_5/(108*epsilon) - 61*pi**6/(544320*epsilon) + 431*pi**4/(1036800*epsilon) + 50/(243*epsilon) - 347*f_3/(1152*epsilon**2) + 787*f_5/(1440*epsilon**2) - 1063/(5760*epsilon**2) + pi**4/(57600*epsilon**2) - 13*f_3/(360*epsilon**3) + pi**4/(7200*epsilon**3) + 11/(216*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","14242":"73*f_3**2/(180*epsilon) - 17*f_3*f_5/(20*epsilon) + pi**4*f_3/(1800*epsilon) + 89*f_3/(360*epsilon) + 9*f_3_5/(40*epsilon) - 421*f_5/(432*epsilon) + 6727*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","14243":"f_3**2/(54*epsilon) - 2479*f_3/(51840*epsilon) + 523*f_5/(12960*epsilon) - 391/(51840*epsilon) - pi**4/(28800*epsilon) + 17*pi**6/(1632960*epsilon) + 83*f_3/(8640*epsilon**2) - 41*f_5/(1080*epsilon**2) + pi**4/(28800*epsilon**2) + 173/(6480*epsilon**2) + 4*f_3/(135*epsilon**3) - 53/(3240*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","14244":"-1007*f_3/(207360*epsilon) - f_5/(1728*epsilon) + pi**4/(230400*epsilon) + 114599/(11197440*epsilon) + f_3/(1920*epsilon**2) + 4499/(933120*epsilon**2) - 11911/(2488320*epsilon**3) - 859/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","14245":"11*f_3**2/(12960*epsilon) + 757*f_3/(311040*epsilon) - 1487*f_5/(311040*epsilon) - 385259/(67184640*epsilon) + pi**6/(979776*epsilon) + 23*pi**4/(1036800*epsilon) - 13*f_3/(17280*epsilon**2) + f_5/(1296*epsilon**2) - 14549/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 2003/(622080*epsilon**3) + 151/(103680*epsilon**4) - 7/(2592*epsilon**5) + 1/(1080*epsilon**6)","14246":"-23*f_3**2/(4320*epsilon) + 1691*f_3/(622080*epsilon) + f_5/(5184*epsilon) + 49*pi**4/(6220800*epsilon) + 3673/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 301/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14247":"629*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 203*f_3/(5184*epsilon) - 605*f_5/(5184*epsilon) - 5*f_7/(432*epsilon) - 29*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - 11*f_3**2/(1080*epsilon**2) - 29*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14248":"743*f_3**2/(12960*epsilon) - 67*f_3/(960*epsilon) - 17*pi**4*f_3/(64800*epsilon) + 235*f_5/(5184*epsilon) - 5*f_7/(96*epsilon) + 19*pi**4/(777600*epsilon) + 31*pi**6/(979776*epsilon) - 17*f_3**2/(1080*epsilon**2) + 19*f_3/(6480*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14249":"-f_3**2/(2880*epsilon) + 12731*f_3/(622080*epsilon) + 251*f_5/(17280*epsilon) - 62585/(1119744*epsilon) + 29*pi**4/(1244160*epsilon) + pi**6/(272160*epsilon) - 137*f_3/(17280*epsilon**2) - 13*f_5/(1440*epsilon**2) - pi**4/(20736*epsilon**2) + 45977/(1866240*epsilon**2) - 5*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 2299/(311040*epsilon**3) + f_3/(360*epsilon**4) - 101/(12960*epsilon**4) + 1/(432*epsilon**5)","14250":"-13*f_3/(5184*epsilon) - 613*f_5/(17280*epsilon) - 49*pi**4/(518400*epsilon) + 1071211/(22394880*epsilon) + 253*f_3/(8640*epsilon**2) - 36347/(829440*epsilon**2) + 19*pi**4/(172800*epsilon**2) - 31*f_3/(1440*epsilon**3) + 1901/(69120*epsilon**3) - 287/(17280*epsilon**4) + 47/(4320*epsilon**5) - 1/(270*epsilon**6)","14251":"-47*f_3**2/(180*epsilon) - 4*f_3/(9*epsilon) + pi**4*f_3/(1800*epsilon) + 223*f_5/(216*epsilon) - 133*f_7/(1440*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","14252":"103*f_3**2/(180*epsilon) - 3*f_3*f_5/(5*epsilon) + 11*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 1297*f_5/(432*epsilon) + 17143*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","14253":"19*f_3**2/(60*epsilon) - 19*f_3*f_5/(40*epsilon) + 49*f_3/(40*epsilon) + 9*f_3_5/(40*epsilon) + 55*f_5/(36*epsilon) - 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","14254":"f_3**2/(80*epsilon) - 6799*f_3/(103680*epsilon) + pi**4*f_3/(3600*epsilon) + 5*f_5/(576*epsilon) - 7*f_7/(160*epsilon) - 403*pi**4/(1036800*epsilon) + 121681/(1244160*epsilon) + f_3**2/(60*epsilon**2) - 463*f_3/(8640*epsilon**2) + pi**4/(17280*epsilon**2) + 617/(20736*epsilon**2) + 5*f_3/(144*epsilon**3) - 343/(8640*epsilon**3) + 7/(720*epsilon**4)","14255":"f_3**2/(80*epsilon) - 10399*f_3/(103680*epsilon) + pi**4*f_3/(3600*epsilon) + 25*f_5/(576*epsilon) - 7*f_7/(160*epsilon) - 403*pi**4/(1036800*epsilon) + 121681/(1244160*epsilon) + f_3**2/(60*epsilon**2) - 463*f_3/(8640*epsilon**2) + pi**4/(17280*epsilon**2) + 617/(20736*epsilon**2) + 5*f_3/(144*epsilon**3) - 343/(8640*epsilon**3) + 7/(720*epsilon**4)","14256":"-13*f_3**2/(36*epsilon) + f_3*f_5/(40*epsilon) - 49*f_3/(360*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) + 239*f_5/(432*epsilon) - 203*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) - pi**4/(3600*epsilon) + 11*pi**6/(27216*epsilon) + f_3**2/(30*epsilon**2) - f_3/(30*epsilon**2) + 11*f_5/(36*epsilon**2) - 49*f_7/(160*epsilon**2)","14257":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","14258":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","14259":"-31*f_3**2/(8640*epsilon) - 2269*f_3/(124416*epsilon) + 901*f_5/(51840*epsilon) - 11*pi**6/(1632960*epsilon) + 149*pi**4/(6220800*epsilon) + 24929/(1866240*epsilon) + 3*f_3/(640*epsilon**2) - f_5/(4320*epsilon**2) - 203/(51840*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14260":"f_3**2/(8640*epsilon) + 199*f_3/(69120*epsilon) + 13*f_5/(1620*epsilon) - 138631/(44789760*epsilon) - 41*pi**4/(2073600*epsilon) - pi**6/(653184*epsilon) + 13*f_3/(17280*epsilon**2) - f_5/(864*epsilon**2) + 1277/(466560*epsilon**2) - 133/(248832*epsilon**3) - 263/(103680*epsilon**4) + 29/(8640*epsilon**5) - 1/(720*epsilon**6)","14261":"-11*f_3**2/(2880*epsilon) + 24059*f_3/(1866240*epsilon) - 259*f_5/(51840*epsilon) - 2027/(207360*epsilon) + pi**6/(544320*epsilon) + 127*pi**4/(6220800*epsilon) - 89*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 37*pi**4/(1555200*epsilon**2) + 5693/(1866240*epsilon**2) - 37*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 563/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 13/(4320*epsilon**4) + 1/(1080*epsilon**5)","14262":"-f_3**2/(4320*epsilon) + 1031*f_3/(103680*epsilon) - 169*f_5/(20736*epsilon) - pi**4/(23040*epsilon) + pi**6/(326592*epsilon) + 3311/(559872*epsilon) + f_3/(5760*epsilon**2) + f_5/(432*epsilon**2) - pi**4/(345600*epsilon**2) + 26939/(14929920*epsilon**2) - f_3/(2880*epsilon**3) - 2261/(622080*epsilon**3) - 217/(103680*epsilon**4) + 23/(4320*epsilon**5) - 1/(360*epsilon**6)","14263":"-11*f_3/(2304*epsilon) + 79*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - 1002299/(134369280*epsilon) - 17*pi**4/(3110400*epsilon) + 29*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 4025/(2239488*epsilon**2) + f_3/(4320*epsilon**3) - 6727/(1866240*epsilon**3) + 23/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","14264":"-23*f_3**2/(144*epsilon) + 5*f_3*f_5/(18*epsilon) + 29*f_3/(576*epsilon) - 65*f_5/(288*epsilon) - 7*pi**4/(17280*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(144*epsilon**2) + 5*f_5/(72*epsilon**2)","14265":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","14266":"7*f_3**2/(144*epsilon) - 2395*f_3/(20736*epsilon) - 7*f_5/(576*epsilon) + 1081/(62208*epsilon) + 53*pi**4/(207360*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 13/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","14267":"-2441*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + 21037/(17915904*epsilon) + 91*pi**4/(6220800*epsilon) + 91*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 8893/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 1223/(622080*epsilon**3) - 65/(6912*epsilon**4) + 1/(90*epsilon**5) - 1/(216*epsilon**6)","14268":"17*f_3/(69120*epsilon) - 7*f_5/(23040*epsilon) - 41159/(537477120*epsilon) + pi**4/(1036800*epsilon) - 17*f_3/(34560*epsilon**2) + pi**4/(691200*epsilon**2) + 39499/(89579520*epsilon**2) + f_3/(5760*epsilon**3) - 383/(466560*epsilon**3) + 943/(622080*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","14269":"f_3**2/(360*epsilon) - 1993*f_3/(34560*epsilon) - 251*f_5/(8640*epsilon) + 49*f_7/(640*epsilon) - pi**6/(27216*epsilon) + 53*pi**4/(345600*epsilon) + 797/(17280*epsilon) - 13*f_3/(720*epsilon**2) + f_5/(18*epsilon**2) - 2953/(92160*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) + 89/(15360*epsilon**3) + 7/(1280*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","14270":"-5*f_3**2/(1152*epsilon) - 1447*f_3/(622080*epsilon) + 19*f_5/(1152*epsilon) - pi**6/(155520*epsilon) - 763/(552960*epsilon) + 37*pi**4/(1555200*epsilon) + 91*f_3/(12960*epsilon**2) - 13*f_5/(2880*epsilon**2) - pi**4/(34560*epsilon**2) + 95/(41472*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(86400*epsilon**3) + 11/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","14271":"-13*f_3**2/(8640*epsilon) - 1027*f_3/(51840*epsilon) - 113*f_5/(12960*epsilon) + pi**6/(653184*epsilon) + 71*pi**4/(1036800*epsilon) + 57883/(2985984*epsilon) + 95*f_3/(3456*epsilon**2) + 13*f_5/(2160*epsilon**2) - 12659/(622080*epsilon**2) - pi**4/(11520*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 317/(25920*epsilon**3) + f_3/(360*epsilon**4) - 5/(864*epsilon**4) + 1/(720*epsilon**5)","14272":"-203*f_3/(1866240*epsilon) + f_5/(155520*epsilon) - 17*pi**4/(18662400*epsilon) + 419/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 179/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","14273":"-371*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 17*pi**4/(18662400*epsilon) + 151/(1492992*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","14274":"-203*f_3/(1866240*epsilon) + f_5/(155520*epsilon) - 17*pi**4/(18662400*epsilon) + 419/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 179/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","14275":"-203*f_3/(1866240*epsilon) + f_5/(155520*epsilon) - 17*pi**4/(18662400*epsilon) + 419/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 179/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","14276":"-203*f_3/(1866240*epsilon) + f_5/(155520*epsilon) - 17*pi**4/(18662400*epsilon) + 419/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 179/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","14277":"-203*f_3/(1866240*epsilon) + f_5/(155520*epsilon) - 17*pi**4/(18662400*epsilon) + 419/(7464960*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 179/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","14278":"11*f_3/(1244160*epsilon) - 1931/(179159040*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) + 37/(44789760*epsilon**2) + 77/(11197440*epsilon**3) + 11/(933120*epsilon**4) - 1/(77760*epsilon**5)","14279":"-31*f_3/(5184*epsilon) - f_5/(1440*epsilon) - 11*pi**4/(777600*epsilon) + 1240213/(134369280*epsilon) + 89*f_3/(51840*epsilon**2) - 25127/(11197440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 6943/(1866240*epsilon**3) + 23/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","14280":"-13*f_3**2/(1728*epsilon) + 10231*f_3/(622080*epsilon) + 971*f_5/(51840*epsilon) - 23*pi**6/(816480*epsilon) - 16147/(1866240*epsilon) + 317*pi**4/(6220800*epsilon) - 127*f_3/(17280*epsilon**2) + 19*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 437/(51840*epsilon**2) + 5*f_3/(864*epsilon**3) - 67/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14281":"-f_3**2/(540*epsilon) + 2339*f_3/(103680*epsilon) - 427*f_5/(10368*epsilon) - 73*pi**4/(622080*epsilon) + 334313/(26873856*epsilon) + 5*pi**6/(326592*epsilon) - 553*f_3/(51840*epsilon**2) + 5*f_5/(432*epsilon**2) - 52127/(11197440*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 10831/(1866240*epsilon**3) + 131/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(540*epsilon**6)","14282":"89*f_3/(69120*epsilon) + 287*f_5/(34560*epsilon) - 2352947/(268738560*epsilon) + 109*pi**4/(6220800*epsilon) + 109*f_3/(51840*epsilon**2) - 196513/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 4853/(1866240*epsilon**3) + 647/(311040*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","14283":"-7*f_3**2/(4320*epsilon) - 101*f_3/(41472*epsilon) - 25*f_5/(20736*epsilon) - 559*pi**4/(6220800*epsilon) + 4717/(2099520*epsilon) + pi**6/(81648*epsilon) - 427*f_3/(51840*epsilon**2) + f_5/(432*epsilon**2) - 52151/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 29*f_3/(8640*epsilon**3) - 8869/(1866240*epsilon**3) + 133/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","14284":"-7*f_3**2/(10368*epsilon) + 1591*f_3/(622080*epsilon) + 197*f_5/(77760*epsilon) - pi**6/(9797760*epsilon) + 763/(373248*epsilon) + 223*pi**4/(9331200*epsilon) + 223*f_3/(77760*epsilon**2) + f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 179/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(259200*epsilon**3) + 29/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14285":"-f_3**2/(5760*epsilon) - 3077*f_3/(1244160*epsilon) + 17*f_5/(34560*epsilon) - 11*pi**4/(2488320*epsilon) + 9959/(11197440*epsilon) + pi**6/(362880*epsilon) - 11*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(115200*epsilon**2) - 133/(3732480*epsilon**2) - f_3/(960*epsilon**3) - 47/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 97/(25920*epsilon**4) + 1/(270*epsilon**5)","14286":"247*f_3/(207360*epsilon) + 371*f_5/(34560*epsilon) - 898031/(67184640*epsilon) + 7*pi**4/(259200*epsilon) + 67*f_3/(34560*epsilon**2) - pi**4/(38400*epsilon**2) + 37321/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 1301/(466560*epsilon**3) - 85/(62208*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","14287":"257*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 491*f_3/(8640*epsilon) - 763*f_5/(5184*epsilon) + f_7/(48*epsilon) - 251*pi**4/(777600*epsilon) + 73*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 251*f_3/(6480*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14288":"29*f_3/(2880*epsilon) - 35003/(4478976*epsilon) + pi**4/(86400*epsilon) - f_3/(180*epsilon**2) + 847/(1492992*epsilon**2) + 1507/(622080*epsilon**3) - 59/(51840*epsilon**4) + 1/(4320*epsilon**5)","14289":"-97*f_3**2/(5760*epsilon) + 11551*f_3/(622080*epsilon) + 41*f_5/(4320*epsilon) - pi**6/(136080*epsilon) - 3337/(1866240*epsilon) + 37*pi**4/(3110400*epsilon) + 37*f_3/(25920*epsilon**2) - 17*f_5/(2880*epsilon**2) + pi**4/(43200*epsilon**2) + 37/(15552*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","14290":"-659*f_3/(207360*epsilon) + 7*f_5/(2880*epsilon) - 7*pi**4/(2073600*epsilon) + 701/(1119744*epsilon) + 7*f_3/(4320*epsilon**2) - 29693/(7464960*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) - 2063/(2488320*epsilon**3) + 53/(41472*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","14291":"-f_3**2/(1080*epsilon) - 361*f_3/(23040*epsilon) + 577*f_5/(25920*epsilon) - 73*pi**4/(2073600*epsilon) - 19193/(5598720*epsilon) + pi**6/(326592*epsilon) - 19*f_3/(8640*epsilon**2) + f_5/(432*epsilon**2) - 24581/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 4079/(2488320*epsilon**3) + 409/(207360*epsilon**4) + 79/(17280*epsilon**5) - 1/(288*epsilon**6)","14292":"-17*f_3/(69120*epsilon) + pi**4/(414720*epsilon) + 553853/(806215680*epsilon) + f_3/(3456*epsilon**2) - 1579/(33592320*epsilon**2) - 6653/(16796160*epsilon**3) - 167/(699840*epsilon**4) + 23/(23328*epsilon**5) - 1/(1944*epsilon**6)","14293":"47*f_3/(207360*epsilon) - pi**4/(414720*epsilon) + 5803/(44789760*epsilon) - f_3/(3456*epsilon**2) + 67/(1244160*epsilon**2) + 19/(62208*epsilon**3) + 7/(25920*epsilon**4) - 1/(2160*epsilon**5)","14294":"-7*f_3**2/(2880*epsilon) - 7463*f_3/(103680*epsilon) - 977*f_5/(8640*epsilon) + 49*f_7/(320*epsilon) - pi**6/(38880*epsilon) - 11*pi**4/(64800*epsilon) + 337387/(2488320*epsilon) - 11*f_3/(540*epsilon**2) - 31*f_5/(1440*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 1069/(51840*epsilon**2) + 13*f_3/(720*epsilon**3) - 97/(3456*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","14295":"47*f_3**2/(960*epsilon) - 17279*f_3/(103680*epsilon) - 73*f_5/(960*epsilon) + 49*f_7/(320*epsilon) - pi**6/(22680*epsilon) - 7*pi**4/(129600*epsilon) + 337387/(2488320*epsilon) - 7*f_3/(1080*epsilon**2) - 17*f_5/(480*epsilon**2) + 13*pi**4/(86400*epsilon**2) + 1069/(51840*epsilon**2) + 13*f_3/(720*epsilon**3) - 97/(3456*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(60*epsilon**4) - 1/(180*epsilon**5)","14296":"-341*f_3**2/(360*epsilon) + 2*f_3*f_5/(5*epsilon) - 77*f_3/(540*epsilon) + pi**4*f_3/(1800*epsilon) + 9*f_3_5/(40*epsilon) - 35*f_5/(18*epsilon) + 17507*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1350*epsilon) + pi**6/(4536*epsilon) + f_3**2/(30*epsilon**2) + 4*f_3/(45*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","14297":"41*f_3**2/(4320*epsilon) - 2591*f_3/(233280*epsilon) + 53*f_5/(10368*epsilon) - 69103/(4976640*epsilon) + pi**6/(3265920*epsilon) + 37*pi**4/(518400*epsilon) + 221*f_3/(77760*epsilon**2) + f_5/(2160*epsilon**2) - 12167/(1866240*epsilon**2) + pi**4/(19440*epsilon**2) - 5*f_3/(144*epsilon**3) - 7*pi**4/(64800*epsilon**3) + 16111/(311040*epsilon**3) + 13*f_3/(540*epsilon**4) - 37/(960*epsilon**4) + 19/(2160*epsilon**5)","14298":"41*f_3**2/(12960*epsilon) + 9677*f_3/(1399680*epsilon) + 397*f_5/(155520*epsilon) - 1355701/(44789760*epsilon) + pi**6/(9797760*epsilon) + 139*pi**4/(1555200*epsilon) - 893*f_3/(46656*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(11664*epsilon**2) + 43235/(1119744*epsilon**2) + 17*f_3/(1296*epsilon**3) - 4099/(186624*epsilon**3) + pi**4/(38880*epsilon**3) - f_3/(324*epsilon**4) + 11/(1728*epsilon**4) - 1/(1296*epsilon**5)","14299":"-4579*f_3/(207360*epsilon) + 13*f_5/(576*epsilon) - 7*pi**4/(2073600*epsilon) + 58421/(11197440*epsilon) - 7*f_3/(17280*epsilon**2) + 1763/(933120*epsilon**2) - 13639/(2488320*epsilon**3) - 571/(207360*epsilon**4) + 119/(17280*epsilon**5) - 1/(288*epsilon**6)","14300":"7*f_3**2/(1080*epsilon) - 4045*f_3/(373248*epsilon) - 311*f_5/(6480*epsilon) + 49*f_7/(768*epsilon) - 27781/(5598720*epsilon) - 221*pi**4/(6220800*epsilon) - pi**6/(3265920*epsilon) - 221*f_3/(51840*epsilon**2) - f_5/(2160*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 751/(155520*epsilon**2) + 31*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","14301":"-11*f_3**2/(1944*epsilon) - 133*f_3/(10368*epsilon) + pi**4*f_3/(77760*epsilon) + 3019*f_5/(77760*epsilon) + 19*f_7/(2592*epsilon) - 11*pi**6/(734832*epsilon) - 443/(69120*epsilon) + 77*pi**4/(4665600*epsilon) + f_3**2/(1296*epsilon**2) + 77*f_3/(38880*epsilon**2) - 11*f_5/(972*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(489888*epsilon**2) + 257/(38880*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(648*epsilon**3) - 7/(2592*epsilon**3) + 1/(2160*epsilon**4)","14302":"49*f_3**2/(240*epsilon) + f_3*f_5/(10*epsilon) - 553*f_3/(432*epsilon) - 9*f_3_5/(40*epsilon) - 79*f_5/(160*epsilon) + 2401*f_7/(1920*epsilon) - pi**6/(6048*epsilon) - 61*pi**4/(43200*epsilon) + 3199/(12960*epsilon) + 2063*pi**8/(30240000*epsilon) + 235*f_3/(288*epsilon**2) + 5*f_5/(8*epsilon**2) - 49*f_7/(32*epsilon**2) - 139/(864*epsilon**2) + pi**4/(2880*epsilon**2) - f_3/(12*epsilon**3) + 1/(36*epsilon**3)","14303":"77*f_3**2/(240*epsilon) - f_3*f_5/(40*epsilon) - 2747*f_3/(2160*epsilon) - 9*f_3_5/(40*epsilon) - 91*f_5/(1440*epsilon) + 1519*f_7/(1920*epsilon) - pi**6/(6048*epsilon) - 61*pi**4/(43200*epsilon) + 3199/(12960*epsilon) + 2063*pi**8/(30240000*epsilon) + 235*f_3/(288*epsilon**2) + 5*f_5/(8*epsilon**2) - 49*f_7/(32*epsilon**2) - 139/(864*epsilon**2) + pi**4/(2880*epsilon**2) - f_3/(12*epsilon**3) + 1/(36*epsilon**3)","14304":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","14305":"47*f_3**2/(144*epsilon) - 5*f_3*f_5/(18*epsilon) - 101*f_3/(288*epsilon) + 95*f_5/(288*epsilon) - 5*pi**6/(54432*epsilon) + pi**4/(1728*epsilon) + 5*f_3/(72*epsilon**2) - 5*f_5/(72*epsilon**2)","14306":"-293*f_3/(69120*epsilon) + 7*f_5/(11520*epsilon) + pi**4/(2073600*epsilon) + 455533/(67184640*epsilon) - 13*f_3/(34560*epsilon**2) + 5137/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(480*epsilon**3) - 757/(93312*epsilon**3) + 439/(311040*epsilon**4) + 7/(1620*epsilon**5) - 1/(432*epsilon**6)","14307":"3043*f_3/(155520*epsilon) + 53*f_5/(25920*epsilon) - 7567/(622080*epsilon) - 11*pi**4/(172800*epsilon) - 11*f_3/(1440*epsilon**2) + pi**4/(86400*epsilon**2) + 307/(38880*epsilon**2) + f_3/(720*epsilon**3) - 37/(12960*epsilon**3) + 1/(2160*epsilon**4)","14308":"-773*f_3/(207360*epsilon) + 7*f_5/(17280*epsilon) + 7801/(14929920*epsilon) + 13*pi**4/(1244160*epsilon) + 197*f_3/(51840*epsilon**2) - pi**4/(103680*epsilon**2) - 85187/(134369280*epsilon**2) - f_3/(864*epsilon**3) - 20279/(22394880*epsilon**3) + 1379/(622080*epsilon**4) - 233/(155520*epsilon**5) + 1/(2592*epsilon**6)","14309":"137*f_3**2/(17280*epsilon) - 89*f_3/(10368*epsilon) - f_5/(5184*epsilon) - pi**6/(408240*epsilon) - 5639/(2985984*epsilon) + 77*pi**4/(2073600*epsilon) + 77*f_3/(17280*epsilon**2) - 7*f_5/(8640*epsilon**2) - pi**4/(17280*epsilon**2) + 473/(311040*epsilon**2) - f_3/(144*epsilon**3) + 317/(103680*epsilon**3) + pi**4/(28800*epsilon**3) + f_3/(240*epsilon**4) - 13/(2160*epsilon**4) + 1/(360*epsilon**5)","14310":"-13*f_3**2/(5760*epsilon) + 113*f_3/(124416*epsilon) - f_5/(240*epsilon) + pi**6/(362880*epsilon) + 31*pi**4/(1036800*epsilon) + 5803/(1244160*epsilon) + 31*f_3/(8640*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(32400*epsilon**2) - 3103/(1244160*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(86400*epsilon**3) + 403/(103680*epsilon**3) + f_3/(720*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","14311":"133*f_3**2/(360*epsilon) - 19*f_3*f_5/(40*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 775*f_5/(432*epsilon) - 3409*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","14312":"-67*f_3**2/(17280*epsilon) + 443*f_3/(124416*epsilon) - 7*f_5/(12960*epsilon) - 137*pi**4/(3110400*epsilon) + 1757/(1866240*epsilon) + pi**6/(204120*epsilon) - 137*f_3/(25920*epsilon**2) + 29*f_5/(8640*epsilon**2) + 49/(38880*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(720*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","14313":"-149*f_3**2/(1080*epsilon) + 287*f_3*f_5/(540*epsilon) - 4*f_3_5/(5*epsilon) + 589*f_5/(1296*epsilon) - 9023*f_7/(25920*epsilon) - pi**6/(11664*epsilon) + 5401*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","14314":"-139*f_3**2/(1080*epsilon) + 49*f_3*f_5/(135*epsilon) + pi**4*f_3/(5400*epsilon) - 13*f_3_5/(20*epsilon) - 25*f_5/(216*epsilon) + 10157*f_7/(25920*epsilon) + pi**6/(13608*epsilon) + 7937*pi**8/(408240000*epsilon) + f_3**2/(90*epsilon**2) + f_5/(18*epsilon**2) - 161*f_7/(2160*epsilon**2)","14315":"7*f_3**2/(360*epsilon) - pi**4*f_3/(10800*epsilon) + 7*f_3/(108*epsilon) - 73*f_5/(648*epsilon) + 49*f_7/(8640*epsilon) - pi**4/(10800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(180*epsilon**2) - f_3/(90*epsilon**2) + f_5/(54*epsilon**2)","14316":"f_3**2/(180*epsilon) - 3*f_3*f_5/(80*epsilon) - 17*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 37*f_5/(216*epsilon) + 3577*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","14317":"13*f_3**2/(240*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 25*f_5/(432*epsilon) - 133*f_7/(768*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","14318":"11*f_3**2/(80*epsilon) + 61*f_3*f_5/(240*epsilon) - pi**4*f_3/(1200*epsilon) - 27*f_3_5/(80*epsilon) - 1925*f_7/(6912*epsilon) + 16501*pi**8/(544320000*epsilon) - f_3**2/(20*epsilon**2) + 203*f_7/(2880*epsilon**2)","14319":"41*f_3**2/(4320*epsilon) - 2591*f_3/(233280*epsilon) + 53*f_5/(10368*epsilon) - 69103/(4976640*epsilon) + pi**6/(3265920*epsilon) + 37*pi**4/(518400*epsilon) + 221*f_3/(77760*epsilon**2) + f_5/(2160*epsilon**2) - 12167/(1866240*epsilon**2) + pi**4/(19440*epsilon**2) - 5*f_3/(144*epsilon**3) - 7*pi**4/(64800*epsilon**3) + 16111/(311040*epsilon**3) + 13*f_3/(540*epsilon**4) - 37/(960*epsilon**4) + 19/(2160*epsilon**5)","14320":"-41*f_3**2/(4320*epsilon) + 7717*f_3/(466560*epsilon) - 65*f_5/(10368*epsilon) - 161*pi**4/(1555200*epsilon) - pi**6/(3265920*epsilon) + 242989/(14929920*epsilon) + 353*f_3/(15552*epsilon**2) + f_5/(432*epsilon**2) - 21989/(373248*epsilon**2) + 7*pi**4/(38880*epsilon**2) - 13*f_3/(432*epsilon**3) - pi**4/(12960*epsilon**3) + 2983/(62208*epsilon**3) + f_3/(108*epsilon**4) - 29/(1728*epsilon**4) + 1/(432*epsilon**5)","14321":"7*f_3**2/(144*epsilon) - 4627*f_3/(20736*epsilon) + 43*f_5/(576*epsilon) + 53*pi**4/(207360*epsilon) + 5509/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 37/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","14322":"f_3**2/(720*epsilon) + 14167*f_3/(3732480*epsilon) - 73*f_5/(51840*epsilon) - 1675277/(89579520*epsilon) + pi**6/(725760*epsilon) + 581*pi**4/(12441600*epsilon) + 1433*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 1423/(466560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - 101*f_3/(8640*epsilon**3) - pi**4/(259200*epsilon**3) + 3931/(207360*epsilon**3) + 19*f_3/(2160*epsilon**4) - 199/(10368*epsilon**4) + 11/(1440*epsilon**5)","14323":"-37*f_3**2/(3240*epsilon) - 739*f_3/(17280*epsilon) + pi**4*f_3/(25920*epsilon) + 889*f_5/(12960*epsilon) + 19*f_7/(864*epsilon) - 13*pi**6/(489888*epsilon) + 5*pi**4/(62208*epsilon) + f_3**2/(432*epsilon**2) + 25*f_3/(2592*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","14324":"5*f_3/(6912*epsilon) - 37*f_5/(11520*epsilon) + 62809/(89579520*epsilon) + pi**4/(51840*epsilon) + f_3/(432*epsilon**2) - 11*pi**4/(345600*epsilon**2) + 2473/(2985984*epsilon**2) - 11*f_3/(2880*epsilon**3) + 811/(622080*epsilon**3) + 293/(103680*epsilon**4) + 1/(108*epsilon**5) - 1/(72*epsilon**6)","14325":"19*f_3**2/(3456*epsilon) + 1243*f_3/(622080*epsilon) - 281*f_5/(25920*epsilon) - pi**4/(1555200*epsilon) + pi**6/(3265920*epsilon) + 54023/(44789760*epsilon) + 427*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - 12031/(3732480*epsilon**2) - pi**4/(115200*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(21600*epsilon**3) + 6311/(311040*epsilon**3) + f_3/(180*epsilon**4) - 169/(12960*epsilon**4) + 7/(2160*epsilon**5)","14326":"7*f_3**2/(144*epsilon) + 269*f_3/(20736*epsilon) - 13*f_5/(64*epsilon) + 53*pi**4/(207360*epsilon) + 5509/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 37/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","14327":"-2*f_3**3/(9*epsilon) + f_3**2/epsilon + 2*f_3*f_5/epsilon - 7*f_7/(24*epsilon) - 1063*f_9/(324*epsilon)","14328":"-71*f_3**2/(360*epsilon) - 5*f_3*f_5/(36*epsilon) - 763*f_5/(432*epsilon) + 18893*f_7/(8640*epsilon) - pi**6/(3888*epsilon) + 7*pi**8/(194400*epsilon) + 35*f_5/(36*epsilon**2) - 35*f_7/(36*epsilon**2)","14329":"163*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 667*f_5/(432*epsilon) - 2065*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","14330":"-2113*f_3/(207360*epsilon) + 23*f_5/(17280*epsilon) - 17*pi**4/(2073600*epsilon) + 97439/(8957952*epsilon) + 13*f_3/(1440*epsilon**2) - 133739/(14929920*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 8401/(2488320*epsilon**3) - 449/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","14331":"1387*f_3/(1866240*epsilon) - 3416429/(2418647040*epsilon) - 59*pi**4/(18662400*epsilon) - 67*f_3/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + 71741/(201553920*epsilon**2) + f_3/(8640*epsilon**3) + 35891/(33592320*epsilon**3) - 305/(279936*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","14332":"-61*f_3/(17280*epsilon) - f_5/(960*epsilon) - pi**4/(103680*epsilon) + 62437/(11197440*epsilon) + f_3/(240*epsilon**2) - 12211/(2985984*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 4441/(2488320*epsilon**3) - 377/(207360*epsilon**4) + 31/(17280*epsilon**5) - 1/(1440*epsilon**6)","14333":"-f_3**2/(135*epsilon) + 49*f_3/(5832*epsilon) + 179*f_5/(8640*epsilon) - 386759/(11197440*epsilon) + pi**4/(129600*epsilon) + 19*pi**6/(1632960*epsilon) + 1291*f_3/(155520*epsilon**2) - 31*f_5/(1440*epsilon**2) - 61*pi**4/(1555200*epsilon**2) + 5243/(622080*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 1183/(62208*epsilon**3) + 11*f_3/(1080*epsilon**4) - 157/(12960*epsilon**4) + 1/(432*epsilon**5)","14334":"f_3**2/(135*epsilon) - 8743*f_3/(933120*epsilon) - 43*f_5/(4320*epsilon) - 19*pi**6/(1632960*epsilon) + 31*pi**4/(3110400*epsilon) + 301673/(11197440*epsilon) - 377*f_3/(77760*epsilon**2) - f_5/(120*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 2917/(207360*epsilon**2) - 23*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 559/(77760*epsilon**3) + 11*f_3/(540*epsilon**4) - 287/(12960*epsilon**4) + 1/(135*epsilon**5)","14335":"-f_3**2/(4320*epsilon) + 59*f_3/(622080*epsilon) - 37*f_5/(5184*epsilon) - 47*pi**4/(6220800*epsilon) - 1259/(1866240*epsilon) + 37*pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + 17*f_5/(2160*epsilon**2) - 553/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14336":"11*f_3**2/(30*epsilon) - 19*f_3*f_5/(40*epsilon) + 139*f_3/(120*epsilon) + 9*f_3_5/(40*epsilon) + 55*f_5/(36*epsilon) - 5341*f_7/(1920*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**4/(1200*epsilon) + pi**6/(4536*epsilon) - f_3/(2*epsilon**2) - 5*f_5/(6*epsilon**2) + 49*f_7/(32*epsilon**2)","14337":"7*f_3**2/(480*epsilon) - 37441*f_3/(622080*epsilon) + 11*f_5/(1080*epsilon) - pi**6/(241920*epsilon) + 271*pi**4/(3110400*epsilon) + 631157/(14929920*epsilon) + 383*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 37*pi**4/(207360*epsilon**2) + 469/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 1819/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","14338":"11*f_3**2/(480*epsilon) - 45217*f_3/(622080*epsilon) - f_5/(270*epsilon) - pi**6/(241920*epsilon) + 271*pi**4/(3110400*epsilon) + 893813/(14929920*epsilon) + 383*f_3/(20736*epsilon**2) + f_5/(72*epsilon**2) - 37*pi**4/(207360*epsilon**2) - 1259/(248832*epsilon**2) + 7*f_3/(216*epsilon**3) - 1819/(41472*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(72*epsilon**4) + 19/(864*epsilon**4) - 1/(288*epsilon**5)","14339":"-f_3**2/(25920*epsilon) - 281*f_3/(103680*epsilon) - 521*f_5/(155520*epsilon) + 11*pi**4/(2332800*epsilon) + pi**6/(1959552*epsilon) + 56591/(100776960*epsilon) + 11*f_3/(19440*epsilon**2) + f_5/(2592*epsilon**2) - 164317/(134369280*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 2239/(2239488*epsilon**3) + 151/(116640*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","14340":"-5*f_3**2/(2592*epsilon) - 1177*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 83*f_5/(8640*epsilon) + 61*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) - 691/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 149/(17280*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","14341":"5*f_3**2/(1728*epsilon) - 2663*f_3/(622080*epsilon) - 35*f_5/(10368*epsilon) - pi**6/(1632960*epsilon) + 77*pi**4/(6220800*epsilon) + 23411/(4976640*epsilon) + 77*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(34560*epsilon**2) + 631/(311040*epsilon**2) - f_3/(288*epsilon**3) + 41/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","14342":"-f_3**2/(2880*epsilon) - 1271*f_3/(622080*epsilon) - 5*f_5/(3456*epsilon) - 163*pi**4/(6220800*epsilon) + 23411/(4976640*epsilon) + pi**6/(181440*epsilon) - 163*f_3/(51840*epsilon**2) + 7*f_5/(1440*epsilon**2) - pi**4/(34560*epsilon**2) + 631/(311040*epsilon**2) - f_3/(288*epsilon**3) + 41/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1440*epsilon**4) + 1/(360*epsilon**5)","14343":"f_3**2/(8640*epsilon) + 613*f_3/(103680*epsilon) + 341*f_5/(51840*epsilon) - 487163/(134369280*epsilon) - pi**6/(653184*epsilon) - pi**4/(1555200*epsilon) - f_3/(12960*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(518400*epsilon**2) + 45079/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 7187/(3732480*epsilon**3) - 53/(31104*epsilon**4) + 127/(25920*epsilon**5) - 1/(432*epsilon**6)","14344":"-f_3**2/(2160*epsilon) - 101*f_3/(25920*epsilon) - 7*f_5/(25920*epsilon) - 11*pi**4/(259200*epsilon) + 357989/(134369280*epsilon) + pi**6/(163296*epsilon) + 7*f_3/(5760*epsilon**2) - f_5/(108*epsilon**2) + 3929/(11197440*epsilon**2) + pi**4/(57600*epsilon**2) + f_3/(480*epsilon**3) - 8633/(1866240*epsilon**3) + 119/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","14345":"-5*f_3/(2592*epsilon) - 37*f_5/(17280*epsilon) + pi**4/(518400*epsilon) + 223943/(44789760*epsilon) + 19*f_3/(17280*epsilon**2) - 27899/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 583/(276480*epsilon**3) + 5/(4608*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","14346":"11*f_3**2/(51840*epsilon) + 1723*f_3/(622080*epsilon) - 77*f_5/(77760*epsilon) - 143*pi**4/(4665600*epsilon) - 6407/(7464960*epsilon) + pi**6/(9797760*epsilon) - 143*f_3/(38880*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 6199/(3732480*epsilon**2) + 13*f_3/(6480*epsilon**3) - 781/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(576*epsilon**4) - 1/(2160*epsilon**5)","14347":"13*f_3**2/(17280*epsilon) - 343*f_3/(207360*epsilon) + 71*f_5/(25920*epsilon) - 113*pi**4/(4665600*epsilon) - pi**6/(1088640*epsilon) - 6407/(7464960*epsilon) - 113*f_3/(38880*epsilon**2) - 7*f_5/(8640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 6199/(3732480*epsilon**2) + 13*f_3/(6480*epsilon**3) - 781/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(576*epsilon**4) - 1/(2160*epsilon**5)","14348":"-f_3**2/(2160*epsilon) - 97*f_3/(51840*epsilon) + f_5/(810*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(518400*epsilon) + 170159/(44789760*epsilon) + 43*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - 23723/(7464960*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(720*epsilon**3) - 173/(92160*epsilon**3) + 5/(4608*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","14349":"-10697*f_3/(311040*epsilon) - 113*f_5/(25920*epsilon) - 163*pi**4/(9331200*epsilon) + 3244705/(80621568*epsilon) + 4531*f_3/(155520*epsilon**2) - 1882253/(67184640*epsilon**2) + pi**4/(194400*epsilon**2) - 97*f_3/(12960*epsilon**3) + 12311/(2799360*epsilon**3) + 349/(116640*epsilon**4) - 17/(9720*epsilon**5) + 1/(3240*epsilon**6)","14350":"32*f_3**2/(45*epsilon) - 14*f_3*f_5/(45*epsilon) - pi**4*f_3/(225*epsilon) + 6*f_3_5/(5*epsilon) - 917*f_7/(540*epsilon) + 181*pi**8/(17010000*epsilon) - 4*f_3**2/(15*epsilon**2) + 7*f_7/(18*epsilon**2)","14351":"1381*f_3/(34560*epsilon) - 23*f_5/(2880*epsilon) - 1283/(51840*epsilon) - 11*pi**4/(345600*epsilon) - 13*f_3/(720*epsilon**2) + pi**4/(7200*epsilon**2) + 1201/(55296*epsilon**2) + f_3/(60*epsilon**3) - 437/(46080*epsilon**3) + 37/(3840*epsilon**4) - 3/(320*epsilon**5) + 1/(240*epsilon**6)","14352":"17*f_3**2/(432*epsilon) - 8257*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) + 2837*f_5/(2592*epsilon) - 761*f_7/(2880*epsilon) - 7*pi**6/(23328*epsilon) - 737/(25920*epsilon) + 197*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 197*f_3/(1080*epsilon**2) - 49*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 5/(432*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","14353":"-91*f_3**2/(432*epsilon) - 5377*f_3/(12960*epsilon) - pi**4*f_3/(21600*epsilon) - 763*f_5/(2592*epsilon) + 3649*f_7/(2880*epsilon) - 7*pi**6/(23328*epsilon) - 737/(25920*epsilon) + 197*pi**4/(129600*epsilon) - f_3**2/(360*epsilon**2) + 197*f_3/(1080*epsilon**2) - 49*f_5/(216*epsilon**2) - pi**4/(4320*epsilon**2) + 5/(432*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","14354":"13*f_3**2/(540*epsilon) - 155*f_3/(2592*epsilon) - pi**4*f_3/(21600*epsilon) - 109*f_5/(2592*epsilon) + 359*f_7/(2880*epsilon) - pi**6/(10206*epsilon) + 13*pi**4/(25920*epsilon) - f_3**2/(360*epsilon**2) + 13*f_3/(216*epsilon**2) - 2*f_5/(27*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","14355":"-19*f_3/(2304*epsilon) - 11*f_5/(2880*epsilon) - pi**4/(38400*epsilon) + 433/(138240*epsilon) - f_3/(120*epsilon**2) - pi**4/(28800*epsilon**2) + 79/(7680*epsilon**2) + f_3/(60*epsilon**3) + 67/(46080*epsilon**3) - 7/(1280*epsilon**4) - 5/(192*epsilon**5) + 1/(48*epsilon**6)","14356":"13*f_3**2/(288*epsilon) + 7*pi**4*f_3/(28800*epsilon) + 1093*f_3/(2160*epsilon) - 149*f_5/(270*epsilon) - 157*f_7/(5760*epsilon) - 23*pi**6/(108864*epsilon) + 47*pi**4/(43200*epsilon) - 7*f_3**2/(96*epsilon**2) - 85*f_3/(144*epsilon**2) + 415*f_5/(576*epsilon**2) - pi**4/(1440*epsilon**2) + 5*pi**6/(36288*epsilon**2) + f_3/(6*epsilon**3) - 5*f_5/(24*epsilon**3)","14357":"7*f_3**2/(192*epsilon) + 73*f_3/(288*epsilon) - 355*f_5/(1152*epsilon) - 5*pi**6/(72576*epsilon) + pi**4/(2880*epsilon) - f_3/(12*epsilon**2) + 5*f_5/(48*epsilon**2)","14358":"f_3**2/(5760*epsilon) + 1951*f_3/(124416*epsilon) - 607*f_5/(17280*epsilon) - pi**6/(544320*epsilon) + 67*pi**4/(1555200*epsilon) + 24091/(1866240*epsilon) + 191*f_3/(103680*epsilon**2) - f_5/(960*epsilon**2) - 227/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 59*f_3/(4320*epsilon**3) - pi**4/(21600*epsilon**3) - 53/(12960*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","14359":"31*f_3/(17280*epsilon) + f_5/(960*epsilon) - 172021/(44789760*epsilon) + pi**4/(64800*epsilon) + f_3/(540*epsilon**2) - pi**4/(86400*epsilon**2) + 173/(1492992*epsilon**2) - f_3/(720*epsilon**3) + 217/(276480*epsilon**3) - 13/(7680*epsilon**4) + 29/(5760*epsilon**5) - 1/(288*epsilon**6)","14360":"2*f_3**2/epsilon - 47*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon - 21*f_7/(4*epsilon) + 85*f_9/(32*epsilon) - 29*pi**8/(94500*epsilon)","14361":"-f_3**2/(96*epsilon) + 5*f_3/(256*epsilon) - pi**4/(23040*epsilon) + 35/(27648*epsilon) + f_3**2/(72*epsilon**2) - 67*f_3/(1728*epsilon**2) + 1075/(41472*epsilon**2) + f_3/(36*epsilon**3) - 125/(3456*epsilon**3) + 1/(72*epsilon**4)","14362":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 301*f_7/(72*epsilon) + 1567*f_9/(324*epsilon)","14363":"-f_3**2/(960*epsilon) - 1117*f_3/(622080*epsilon) - f_5/(128*epsilon) - 167*pi**4/(6220800*epsilon) - 2573/(1866240*epsilon) + pi**6/(77760*epsilon) - 167*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 83/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14364":"f_3**2/(2160*epsilon) + 287*f_3/(103680*epsilon) + 127*f_5/(25920*epsilon) - pi**6/(163296*epsilon) - 268073/(134369280*epsilon) + 7*pi**4/(207360*epsilon) + 7*f_3/(1728*epsilon**2) - f_5/(216*epsilon**2) - 3427/(1399680*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) - 2021/(933120*epsilon**3) + 71/(9720*epsilon**4) + 43/(6480*epsilon**5) - 1/(108*epsilon**6)","14365":"-5*f_3**2/(2592*epsilon) - 1177*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 83*f_5/(8640*epsilon) + 61*f_7/(8640*epsilon) - 181*pi**4/(1555200*epsilon) - 2419/(622080*epsilon) + 25*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 181*f_3/(12960*epsilon**2) + 25*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 149/(17280*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3) + 13/(4320*epsilon**3) - 1/(360*epsilon**4)","14366":"f_3**2/(12960*epsilon) - 1553*f_3/(124416*epsilon) + 1979*f_5/(311040*epsilon) - pi**6/(979776*epsilon) + 251*pi**4/(18662400*epsilon) + 4201957/(403107840*epsilon) + 251*f_3/(155520*epsilon**2) - f_5/(1296*epsilon**2) - 197029/(26873856*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 12469/(5598720*epsilon**3) + 3587/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","14367":"-19*f_3**2/(240*epsilon) - pi**4*f_3/(3600*epsilon) + 11957*f_3/(34560*epsilon) + 73*f_5/(960*epsilon) + 7*f_7/(160*epsilon) - 358363/(829440*epsilon) + 193*pi**4/(345600*epsilon) + f_3**2/(12*epsilon**2) - 71*f_3/(192*epsilon**2) - pi**4/(5760*epsilon**2) + 1255/(3456*epsilon**2) + 5*f_3/(48*epsilon**3) - 31/(288*epsilon**3) + 1/(96*epsilon**4)","14368":"4*f_3**3/(3*epsilon) + f_3**2/epsilon - 3*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 281*f_9/(108*epsilon)","14369":"-f_3**2/(72*epsilon) - 943*f_3/(6480*epsilon) - pi**4*f_3/(28800*epsilon) + 2029*f_5/(12960*epsilon) + 43*f_7/(5760*epsilon) - 47*pi**4/(129600*epsilon) + 11*pi**6/(163296*epsilon) + f_3**2/(96*epsilon**2) + 73*f_3/(432*epsilon**2) - 335*f_5/(1728*epsilon**2) - 5*pi**6/(108864*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(18*epsilon**3) + 5*f_5/(72*epsilon**3)","14370":"103*f_3**2/(2160*epsilon) - 1081*f_3/(12960*epsilon) - pi**4*f_3/(2160*epsilon) - 391*f_5/(2592*epsilon) + 239*f_7/(960*epsilon) - 19*pi**6/(163296*epsilon) + 137*pi**4/(129600*epsilon) - 2*f_3**2/(45*epsilon**2) + 151*f_3/(540*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(1080*epsilon**2) + pi**6/(6804*epsilon**2) - f_3/(9*epsilon**3) + f_5/(9*epsilon**3)","14371":"121*f_3**2/(180*epsilon) - 193*f_3*f_5/(180*epsilon) + pi**4*f_3/(900*epsilon) + 21*f_3_5/(10*epsilon) + 115*f_5/(36*epsilon) - 18473*f_7/(4320*epsilon) - 1849*pi**8/(9720000*epsilon) + pi**6/(2268*epsilon) - f_3**2/(3*epsilon**2) - 5*f_5/(3*epsilon**2) + 161*f_7/(72*epsilon**2)","14372":"f_3**2/(2592*epsilon) - 491*f_3/(207360*epsilon) - 2201*f_5/(311040*epsilon) + 59*pi**4/(18662400*epsilon) + pi**6/(979776*epsilon) + 4226257/(403107840*epsilon) + 59*f_3/(155520*epsilon**2) + f_5/(1296*epsilon**2) - 1007609/(134369280*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 12253/(5598720*epsilon**3) + 3587/(933120*epsilon**4) - 13/(7776*epsilon**5) + 1/(3240*epsilon**6)","14373":"47*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 149*f_3/(25920*epsilon) - 71*f_5/(1728*epsilon) + 19*f_7/(8640*epsilon) - 167*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 167*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14374":"47*f_3**2/(12960*epsilon) + pi**4*f_3/(64800*epsilon) + 149*f_3/(25920*epsilon) - 11*f_5/(192*epsilon) + 53*f_7/(2880*epsilon) - 167*pi**4/(777600*epsilon) + 43*pi**6/(979776*epsilon) + f_3**2/(1080*epsilon**2) - 167*f_3/(6480*epsilon**2) + 43*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14375":"f_3**2/(1620*epsilon) - 1517*f_3/(5598720*epsilon) - 383*f_5/(51840*epsilon) - 249001/(134369280*epsilon) - 19*pi**4/(2073600*epsilon) + 19*pi**6/(9797760*epsilon) - 3553*f_3/(466560*epsilon**2) + f_5/(720*epsilon**2) + 43*pi**4/(4665600*epsilon**2) + 811/(155520*epsilon**2) + 37*f_3/(4320*epsilon**3) - 8183/(933120*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(1944*epsilon**4) - 1/(810*epsilon**5)","14376":"-f_3**2/(4320*epsilon) - 737*f_3/(124416*epsilon) - 25*f_5/(5184*epsilon) - 47*pi**4/(6220800*epsilon) + 4429/(1866240*epsilon) + 37*pi**6/(3265920*epsilon) - 47*f_3/(51840*epsilon**2) + 17*f_5/(2160*epsilon**2) - 125/(31104*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14377":"-f_3**2/(960*epsilon) - 3709*f_3/(622080*epsilon) - 11*f_5/(3456*epsilon) - 167*pi**4/(6220800*epsilon) - 341/(1866240*epsilon) + pi**6/(77760*epsilon) - 167*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 487/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1440*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14378":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","14379":"5*f_3**2/(3*epsilon) + 5*f_3*f_5/(3*epsilon) - 6*f_3_5/epsilon + 7*f_7/(72*epsilon) + 29*pi**8/(94500*epsilon)","14380":"4*f_3**3/(3*epsilon) + f_3**2/epsilon - 3*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 281*f_9/(108*epsilon)","14381":"f_3**2/(6480*epsilon) + 721*f_3/(51840*epsilon) - 643*f_5/(155520*epsilon) - 114353/(14929920*epsilon) - 133*pi**4/(3110400*epsilon) + pi**6/(979776*epsilon) - 2633*f_3/(155520*epsilon**2) - 11*f_5/(12960*epsilon**2) + 73*pi**4/(1555200*epsilon**2) + 17497/(1866240*epsilon**2) + 73*f_3/(12960*epsilon**3) - 269/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(2592*epsilon**4) - 1/(2160*epsilon**5)","14382":"11*f_3**2/(25920*epsilon) + 1771*f_3/(155520*epsilon) - 139*f_5/(77760*epsilon) - 114353/(14929920*epsilon) - 41*pi**4/(1036800*epsilon) + pi**6/(1959552*epsilon) - 2573*f_3/(155520*epsilon**2) - f_5/(810*epsilon**2) + 73*pi**4/(1555200*epsilon**2) + 17497/(1866240*epsilon**2) + 73*f_3/(12960*epsilon**3) - 269/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(2592*epsilon**4) - 1/(2160*epsilon**5)","14383":"2083*f_3/(1244160*epsilon) + 11*f_5/(7680*epsilon) - 840187/(268738560*epsilon) + pi**4/(1555200*epsilon) + 61*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) - 2503/(26873856*epsilon**2) - f_3/(960*epsilon**3) + 6763/(5598720*epsilon**3) + 107/(622080*epsilon**4) - 7/(7776*epsilon**5) + 1/(2592*epsilon**6)","14384":"-49*f_3**2/(360*epsilon) + 7*f_3*f_5/(20*epsilon) - 299*f_3/(270*epsilon) - pi**4*f_3/(1800*epsilon) - 9*f_3_5/(40*epsilon) - 37*f_5/(24*epsilon) + 5201*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1350*epsilon) + 2063*pi**8/(30240000*epsilon) + f_3**2/(6*epsilon**2) + 4*f_3/(9*epsilon**2) + 5*f_5/(6*epsilon**2) - 49*f_7/(32*epsilon**2)","14385":"2*f_3**3/(9*epsilon) + 2*f_3**2/epsilon - 5*f_3*f_5/(2*epsilon) - 21*f_7/(4*epsilon) + 3305*f_9/(648*epsilon)","14386":"2*f_3**3/(9*epsilon) + f_3**2/epsilon - 2*f_3*f_5/epsilon - 21*f_7/(8*epsilon) + 1063*f_9/(324*epsilon)","14387":"-8*f_3**3/(9*epsilon) - f_3**2/epsilon + 3*f_3*f_5/epsilon + 21*f_7/(8*epsilon) - 4417*f_9/(1296*epsilon)","14388":"-f_3**2/(540*epsilon) - 4999*f_3/(1866240*epsilon) + 37*f_5/(5760*epsilon) - 19*pi**6/(3265920*epsilon) + 47*pi**4/(6220800*epsilon) + 150833/(8957952*epsilon) + 1741*f_3/(155520*epsilon**2) - f_5/(240*epsilon**2) - 55/(10368*epsilon**2) - 31*pi**4/(1555200*epsilon**2) - 67*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 4763/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 23/(1620*epsilon**4) + 1/(270*epsilon**5)","14389":"f_3**2/(1620*epsilon) - 1517*f_3/(5598720*epsilon) - 383*f_5/(51840*epsilon) - 249001/(134369280*epsilon) - 19*pi**4/(2073600*epsilon) + 19*pi**6/(9797760*epsilon) - 3553*f_3/(466560*epsilon**2) + f_5/(720*epsilon**2) + 43*pi**4/(4665600*epsilon**2) + 811/(155520*epsilon**2) + 37*f_3/(4320*epsilon**3) - 8183/(933120*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(1944*epsilon**4) - 1/(810*epsilon**5)","14390":"121*f_3/(103680*epsilon) - 7*f_5/(960*epsilon) + 49*f_7/(3840*epsilon) - 11527/(4199040*epsilon) + 43*pi**4/(3110400*epsilon) + f_3/(1620*epsilon**2) - 4915/(8957952*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 1777/(1866240*epsilon**3) - 263/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","14391":"29*f_3**2/(8640*epsilon) + 30787*f_3/(622080*epsilon) - 1319*f_5/(51840*epsilon) - 48961/(1866240*epsilon) - 11*pi**6/(1632960*epsilon) - 367*pi**4/(6220800*epsilon) - 427*f_3/(17280*epsilon**2) + 59*f_5/(4320*epsilon**2) + pi**4/(20736*epsilon**2) + 97/(5760*epsilon**2) + 5*f_3/(864*epsilon**3) - 79/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14392":"-2249*f_3/(207360*epsilon) + 79*f_5/(11520*epsilon) + 49*f_7/(3840*epsilon) - 72407/(33592320*epsilon) + 149*pi**4/(6220800*epsilon) + 19*f_3/(10368*epsilon**2) - 56039/(44789760*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) - 877/(1866240*epsilon**3) - 299/(311040*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","14393":"-43*f_3**2/(8640*epsilon) - 323*f_3/(93312*epsilon) + 443*f_5/(17280*epsilon) - 186419/(11197440*epsilon) + 7*pi**4/(518400*epsilon) + 23*pi**6/(3265920*epsilon) + 1399*f_3/(155520*epsilon**2) - f_5/(40*epsilon**2) - 61*pi**4/(1555200*epsilon**2) + 7619/(622080*epsilon**2) - 77*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 5483/(311040*epsilon**3) + 11*f_3/(1080*epsilon**4) - 157/(12960*epsilon**4) + 1/(432*epsilon**5)","14394":"f_3**2/(4320*epsilon) - 55*f_3/(5184*epsilon) - 37*f_5/(10368*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + pi**4/(51840*epsilon) + 868829/(134369280*epsilon) + 13*f_3/(5760*epsilon**2) - f_5/(432*epsilon**2) - 9215/(2239488*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 1165/(373248*epsilon**3) + 119/(77760*epsilon**4) + 37/(12960*epsilon**5) - 1/(540*epsilon**6)","14395":"-f_3/(2880*epsilon) - 83*f_5/(34560*epsilon) + pi**4/(172800*epsilon) + 518519/(161243136*epsilon) - 37*f_3/(34560*epsilon**2) - 108743/(134369280*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 22807/(11197440*epsilon**3) + 425/(186624*epsilon**4) - 43/(25920*epsilon**5) + 1/(1620*epsilon**6)","14396":"-23*f_3**2/(4320*epsilon) + 1951*f_3/(124416*epsilon) - 95*f_5/(5184*epsilon) + 49*pi**4/(6220800*epsilon) + 5401/(1866240*epsilon) + 17*pi**6/(3265920*epsilon) + 49*f_3/(51840*epsilon**2) + 7*f_5/(2160*epsilon**2) - 301/(155520*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(864*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14397":"f_3**2/(1620*epsilon) + 56309*f_3/(5598720*epsilon) - 5*f_5/(15552*epsilon) - 1459*pi**4/(18662400*epsilon) - 21019/(26873856*epsilon) - pi**6/(4898880*epsilon) - 1459*f_3/(155520*epsilon**2) - f_5/(3240*epsilon**2) + 7*pi**4/(233280*epsilon**2) + 4633/(559872*epsilon**2) + 7*f_3/(1944*epsilon**3) - 1873/(311040*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 79/(38880*epsilon**4) - 1/(3240*epsilon**5)","14398":"-11*f_3**2/(17280*epsilon) - 311*f_3/(124416*epsilon) - 29*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 35653/(14929920*epsilon) + 89*pi**4/(3110400*epsilon) + 89*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) - 43/(51840*epsilon**2) - f_3/(480*epsilon**3) + 53/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(270*epsilon**4) + 1/(360*epsilon**5)","14399":"37*f_3**2/(17280*epsilon) - 2677*f_3/(622080*epsilon) - 149*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 11*pi**4/(3110400*epsilon) + 215161/(44789760*epsilon) + 11*f_3/(25920*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(57600*epsilon**2) + 1241/(466560*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 931/(311040*epsilon**3) + f_3/(720*epsilon**4) - 101/(12960*epsilon**4) + 1/(270*epsilon**5)","14400":"43*f_3/(41472*epsilon) - 7*f_5/(34560*epsilon) - 7*pi**4/(622080*epsilon) - 26777/(33592320*epsilon) - 31*f_3/(12960*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 62761/(44789760*epsilon**2) + 11*f_3/(8640*epsilon**3) - 553/(1866240*epsilon**3) - 103/(62208*epsilon**4) + 29/(12960*epsilon**5) - 1/(1080*epsilon**6)","14401":"-3151*f_3/(2799360*epsilon) - 7*f_5/(155520*epsilon) + 11*pi**4/(5598720*epsilon) + 334553/(403107840*epsilon) + 11*f_3/(46656*epsilon**2) - pi**4/(4665600*epsilon**2) + 254081/(403107840*epsilon**2) - f_3/(38880*epsilon**3) + 1391/(1244160*epsilon**3) - 1571/(699840*epsilon**4) + 31/(25920*epsilon**5) - 1/(3888*epsilon**6)","14402":"-11*f_3/(69120*epsilon) + 7*f_5/(34560*epsilon) + 71653/(268738560*epsilon) + 37*pi**4/(6220800*epsilon) + 37*f_3/(51840*epsilon**2) - 8285/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 3773/(1866240*epsilon**3) + 43/(62208*epsilon**4) + 41/(6480*epsilon**5) - 1/(216*epsilon**6)","14403":"-31*f_3/(124416*epsilon) - f_5/(4320*epsilon) - 47087/(134369280*epsilon) + pi**4/(82944*epsilon) - 7*f_3/(10368*epsilon**2) - 41/(276480*epsilon**2) - 163/(414720*epsilon**3) + 13/(6912*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","14404":"37*f_3/(103680*epsilon) - pi**4/(345600*epsilon) + 11303/(89579520*epsilon) - f_3/(2880*epsilon**2) + 1/(38880*epsilon**2) + 91/(622080*epsilon**3) + 13/(25920*epsilon**4) - 1/(2160*epsilon**5)","14405":"-11*f_3**2/(480*epsilon) + 20117*f_3/(103680*epsilon) - 89*f_5/(576*epsilon) - 49*f_7/(640*epsilon) + 2701/(311040*epsilon) + pi**6/(45360*epsilon) + 311*pi**4/(1036800*epsilon) - 175*f_3/(1728*epsilon**2) + 37*f_5/(240*epsilon**2) - 523/(25920*epsilon**2) - 17*pi**4/(86400*epsilon**2) - 17*f_3/(720*epsilon**3) + pi**4/(7200*epsilon**3) + 47/(2160*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","14406":"29*f_3/(1152*epsilon) + 163*f_5/(1920*epsilon) - 49*f_7/(640*epsilon) - 4433/(138240*epsilon) + pi**4/(19200*epsilon) - 3*f_3/(320*epsilon**2) + pi**4/(11520*epsilon**2) + 1259/(92160*epsilon**2) + f_3/(96*epsilon**3) + 19/(3840*epsilon**3) - 1/(640*epsilon**4) - 1/(48*epsilon**5) + 1/(60*epsilon**6)","14407":"-19*f_3**2/(6480*epsilon) - 625*f_3/(31104*epsilon) + pi**4*f_3/(194400*epsilon) + 1075*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 29*pi**6/(1959552*epsilon) - 553/(311040*epsilon) + 7*pi**4/(103680*epsilon) + f_3**2/(3240*epsilon**2) + 7*f_3/(864*epsilon**2) - 29*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 7/(8640*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","14408":"5*f_3**2/(5184*epsilon) - 1313*f_3/(155520*epsilon) - pi**4*f_3/(388800*epsilon) + 493*f_5/(31104*epsilon) - 61*f_7/(51840*epsilon) - 25*pi**6/(1959552*epsilon) + 203/(311040*epsilon) + 7*pi**4/(103680*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(864*epsilon**2) - 25*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) + 1/(2880*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","14409":"-7*f_3/(8640*epsilon) + 10313/(14929920*epsilon) + pi**4/(86400*epsilon) + f_3/(720*epsilon**2) + 61/(155520*epsilon**2) - 211/(103680*epsilon**3) - 11/(4320*epsilon**4) + 1/(360*epsilon**5)","14410":"-13*f_3**2/(5760*epsilon) + 919*f_3/(622080*epsilon) - 13*f_5/(8640*epsilon) - 1373/(373248*epsilon) - 11*pi**4/(3110400*epsilon) + pi**6/(544320*epsilon) - 11*f_3/(25920*epsilon**2) + f_5/(960*epsilon**2) - 133/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2160*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","14411":"-37*f_3**2/(17280*epsilon) + 275*f_3/(124416*epsilon) - 7*f_5/(12960*epsilon) - 3787/(1866240*epsilon) - 23*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(8640*epsilon**2) - 19/(19440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4320*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","14412":"-439*f_3/(311040*epsilon) - 7*f_5/(51840*epsilon) + pi**4/(291600*epsilon) + 13277/(25194240*epsilon) + f_3/(2430*epsilon**2) - 7289/(26873856*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 511/(2239488*epsilon**3) + 89/(58320*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","14413":"257*f_3**2/(12960*epsilon) - pi**4*f_3/(12960*epsilon) + 491*f_3/(8640*epsilon) - 679*f_5/(5184*epsilon) + f_7/(216*epsilon) - 251*pi**4/(777600*epsilon) + 73*pi**6/(979776*epsilon) - f_3**2/(216*epsilon**2) - 251*f_3/(6480*epsilon**2) + 73*f_5/(1296*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","14414":"f_3**2/(18*epsilon) + 3*f_3*f_5/(80*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 653*f_5/(2592*epsilon) - 11221*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","14415":"19*f_3*f_5/(240*epsilon) - 91*f_3/(2160*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) + 569*f_5/(2592*epsilon) - 9121*f_7/(34560*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) + f_3/(180*epsilon**2) - 11*f_5/(216*epsilon**2) + 49*f_7/(960*epsilon**2)","14416":"-23*f_3/(77760*epsilon) - 7*f_5/(17280*epsilon) + 24107/(67184640*epsilon) + 17*pi**4/(3110400*epsilon) - 19*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 529/(2488320*epsilon**2) + f_3/(4320*epsilon**3) - 119/(414720*epsilon**3) + 61/(34560*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","14417":"-439*f_3/(311040*epsilon) - 7*f_5/(51840*epsilon) + pi**4/(291600*epsilon) + 13277/(25194240*epsilon) + f_3/(2430*epsilon**2) - 7289/(26873856*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 511/(2239488*epsilon**3) + 89/(58320*epsilon**4) - 163/(77760*epsilon**5) + 1/(1296*epsilon**6)","14418":"-f_3**2/(20*epsilon) - 247*f_3/(103680*epsilon) - 49*f_5/(2880*epsilon) - pi**6/(40320*epsilon) + 29*pi**4/(259200*epsilon) + 284051/(2488320*epsilon) - 299*f_3/(8640*epsilon**2) + 19*f_5/(240*epsilon**2) - 19141/(414720*epsilon**2) + 11*pi**4/(43200*epsilon**2) + 11*f_3/(360*epsilon**3) - 733/(34560*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 53/(2880*epsilon**4) - 1/(240*epsilon**5)","14419":"-91*f_3**2/(5760*epsilon) + 3475*f_3/(124416*epsilon) - 121031/(7464960*epsilon) + pi**6/(435456*epsilon) + 397*pi**4/(6220800*epsilon) - 299*f_3/(103680*epsilon**2) - f_5/(320*epsilon**2) - 77*pi**4/(1036800*epsilon**2) + 20111/(1244160*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(28800*epsilon**3) + 49/(5760*epsilon**3) + f_3/(240*epsilon**4) - 1/(64*epsilon**4) + 1/(180*epsilon**5)","14420":"-7*f_3**2/(144*epsilon) - 3*f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 589*f_5/(2592*epsilon) + 12019*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","14421":"13*f_3**2/(720*epsilon) - 19*f_3*f_5/(240*epsilon) - 523*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) - 29*f_5/(864*epsilon) + 4753*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","14422":"-3*f_3**2/(80*epsilon) + pi**4*f_3/(10800*epsilon) + 4279*f_3/(103680*epsilon) - 53*f_5/(8640*epsilon) + 7*f_7/(160*epsilon) - 11617/(311040*epsilon) - 7*pi**4/(345600*epsilon) + f_3**2/(180*epsilon**2) - 17*f_3/(1080*epsilon**2) + pi**4/(43200*epsilon**2) + 19/(2160*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","14423":"43*f_3**2/(720*epsilon) - 29*f_3*f_5/(240*epsilon) - 223*f_3/(2160*epsilon) + 3*f_3_5/(80*epsilon) + 13*f_5/(288*epsilon) + 1813*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","14424":"83*f_3**2/(720*epsilon) - 13*f_3*f_5/(80*epsilon) - 101*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) + 89*f_5/(288*epsilon) - 1127*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(54432*epsilon) + pi**4/(4320*epsilon) + f_3/(36*epsilon**2) + f_5/(72*epsilon**2) - 49*f_7/(960*epsilon**2)","14425":"-179*f_3**2/(2160*epsilon) + 17*f_3*f_5/(120*epsilon) - pi**4*f_3/(10800*epsilon) + 307*f_3/(3240*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(216*epsilon) - 1729*f_7/(11520*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(180*epsilon**2) - 2*f_3/(135*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","14426":"29*f_3**2/(360*epsilon) - 29*f_3*f_5/(240*epsilon) - 53*f_3/(720*epsilon) + 3*f_3_5/(80*epsilon) - f_5/(8*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","14427":"17*f_3**2/(180*epsilon) - 13*f_3*f_5/(80*epsilon) - 31*f_3/(240*epsilon) + 3*f_3_5/(80*epsilon) - 13*f_5/(432*epsilon) + 2989*f_7/(11520*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(7200*epsilon) + pi**6/(27216*epsilon) + f_3/(60*epsilon**2) + f_5/(36*epsilon**2) - 49*f_7/(960*epsilon**2)","14428":"7*f_3**2/(640*epsilon) - 337*f_3/(46656*epsilon) + 203*f_5/(51840*epsilon) - 43*pi**4/(1244160*epsilon) - pi**6/(1088640*epsilon) + 229/(139968*epsilon) - 43*f_3/(10368*epsilon**2) - 7*f_5/(8640*epsilon**2) + 47/(51840*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","14429":"-f_3**2/(5760*epsilon) + 3499*f_3/(233280*epsilon) + 203*f_5/(51840*epsilon) - 359*pi**4/(6220800*epsilon) - 2527/(699840*epsilon) - pi**6/(1088640*epsilon) - 359*f_3/(51840*epsilon**2) - 7*f_5/(8640*epsilon**2) + 29*pi**4/(1555200*epsilon**2) + 19/(10368*epsilon**2) + 29*f_3/(12960*epsilon**3) - 23/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","14430":"-77*f_3**2/(1080*epsilon) + 13*f_3*f_5/(108*epsilon) + 445*f_5/(1296*epsilon) - 5593*f_7/(12960*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","14431":"-f_3**2/(4320*epsilon) + 6689*f_3/(22394880*epsilon) + 7*f_5/(20736*epsilon) - 97*pi**4/(14929920*epsilon) - pi**6/(4354560*epsilon) + 1009733/(537477120*epsilon) - 151*f_3/(124416*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(1244160*epsilon**2) + 7/(5120*epsilon**2) + 67*f_3/(31104*epsilon**3) - 13429/(3732480*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 1031/(311040*epsilon**4) - 11/(8640*epsilon**5)","14432":"f_3**2/(960*epsilon) + 9647*f_3/(1244160*epsilon) - 163*f_5/(17280*epsilon) - 11*pi**4/(497664*epsilon) - pi**6/(2177280*epsilon) + 6343/(1658880*epsilon) + f_3/(6912*epsilon**2) + f_5/(240*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 439/(829440*epsilon**2) - 13*f_3/(8640*epsilon**3) - 23/(10368*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 71/(17280*epsilon**4) + 1/(360*epsilon**5)","14433":"-f_3**2/(120*epsilon) + 8233*f_3/(51840*epsilon) - 33*f_5/(160*epsilon) - 133*f_7/(5760*epsilon) - 43*pi**4/(172800*epsilon) + 1313/(124416*epsilon) + pi**6/(13608*epsilon) + f_3**2/(360*epsilon**2) - 337*f_3/(4320*epsilon**2) + 19*f_5/(144*epsilon**2) - pi**6/(27216*epsilon**2) - 91/(5760*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","14434":"-653*f_3/(103680*epsilon) - 329*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**4/(518400*epsilon) + 126769/(44789760*epsilon) + 29*f_3/(17280*epsilon**2) - 23009/(14929920*epsilon**2) - pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 409/(622080*epsilon**3) - 29/(103680*epsilon**4) + 17/(4320*epsilon**5) - 1/(360*epsilon**6)","14435":"-3*f_3**2/(8*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 17*f_5/(72*epsilon) + 4963*f_7/(5760*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","14436":"-289*f_3**2/(360*epsilon) - 25*f_3/(36*epsilon) + pi**4*f_3/(1800*epsilon) + 143*f_5/(108*epsilon) + 497*f_7/(720*epsilon) - pi**6/(6804*epsilon) + pi**4/(1800*epsilon) + f_3**2/(30*epsilon**2) + f_3/(15*epsilon**2) - f_5/(9*epsilon**2)","14437":"-13*f_3**2/(180*epsilon) + 4*f_3/(27*epsilon) - 7*f_5/(108*epsilon) - pi**6/(6804*epsilon) + pi**4/(1080*epsilon) + f_3/(9*epsilon**2) - f_5/(9*epsilon**2)","14438":"107*f_3**2/(540*epsilon) - pi**4*f_3/(4320*epsilon) + 6437*f_3/(25920*epsilon) + 509*f_5/(3240*epsilon) - 2347*f_7/(2880*epsilon) - 7*pi**4/(10368*epsilon) + pi**6/(5832*epsilon) - f_3**2/(72*epsilon**2) - 35*f_3/(432*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","14439":"17*f_3**2/(180*epsilon) - 11*f_3*f_5/(9*epsilon) - 449*f_5/(216*epsilon) + 16093*f_7/(4320*epsilon) - 7*pi**8/(97200*epsilon) + pi**6/(1944*epsilon) + 7*f_5/(18*epsilon**2) - 7*f_7/(18*epsilon**2)","14440":"f_3**2/(20*epsilon) - 6077*f_3/(8640*epsilon) + 571*f_5/(720*epsilon) + 133*f_7/(960*epsilon) - pi**6/(2268*epsilon) + 10583/(103680*epsilon) + 133*pi**4/(86400*epsilon) - f_3**2/(60*epsilon**2) + 53*f_3/(144*epsilon**2) - 41*f_5/(72*epsilon**2) - pi**4/(1440*epsilon**2) + 91/(8640*epsilon**2) + pi**6/(4536*epsilon**2) - f_3/(12*epsilon**3) + f_5/(6*epsilon**3) - 47/(720*epsilon**3) + 1/(60*epsilon**4)","14441":"97*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 15997*f_3/(25920*epsilon) - 4307*f_5/(3240*epsilon) + 2141*f_7/(5760*epsilon) - 97*pi**4/(51840*epsilon) + 31*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 97*f_3/(432*epsilon**2) + 31*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","14442":"-11*f_3*f_5/(3*epsilon) + 12*f_3_5/epsilon - 14*f_9/(3*epsilon) - 29*pi**8/(47250*epsilon)","14443":"-f_3**2/(3*epsilon) - 41*f_3*f_5/(12*epsilon) + 6*f_3_5/epsilon + 7*f_7/(72*epsilon) - 29*pi**8/(94500*epsilon)","14444":"-3*f_3**2/epsilon + 9*f_3*f_5/(4*epsilon) + 49*f_7/(8*epsilon) - 14*f_9/(3*epsilon)","14445":"11*f_3**2/(2880*epsilon) - 21953*f_3/(622080*epsilon) + 73*f_5/(1920*epsilon) + 49*f_7/(3840*epsilon) - 17137/(1866240*epsilon) - 331*pi**4/(6220800*epsilon) - pi**6/(272160*epsilon) + 257*f_3/(17280*epsilon**2) - 37*f_5/(1440*epsilon**2) + pi**4/(20736*epsilon**2) + 77/(10368*epsilon**2) + 5*f_3/(864*epsilon**3) - 11/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14446":"f_3**2/(12960*epsilon) - 463*f_3/(77760*epsilon) + 313*f_5/(62208*epsilon) - 355253/(67184640*epsilon) - pi**6/(979776*epsilon) + 7*pi**4/(311040*epsilon) - 37*f_3/(51840*epsilon**2) - f_5/(1296*epsilon**2) - 13277/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 1643/(622080*epsilon**3) + 35/(20736*epsilon**4) - 7/(2592*epsilon**5) + 1/(1080*epsilon**6)","14447":"13*f_3**2/(25920*epsilon) + 209*f_3/(17280*epsilon) + 79*f_5/(19440*epsilon) - 29989/(2985984*epsilon) - 127*pi**4/(3110400*epsilon) - pi**6/(1959552*epsilon) - 2597*f_3/(155520*epsilon**2) - 13*f_5/(6480*epsilon**2) + 73*pi**4/(1555200*epsilon**2) + 19837/(1866240*epsilon**2) + 73*f_3/(12960*epsilon**3) - 139/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(2592*epsilon**4) - 1/(2160*epsilon**5)","14448":"7*f_3**2/(144*epsilon) - 2971*f_3/(20736*epsilon) + f_5/(192*epsilon) + 53*pi**4/(207360*epsilon) + 3727/(62208*epsilon) - f_3**2/(36*epsilon**2) + 85*f_3/(1728*epsilon**2) - 31/(1728*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","14449":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","14450":"f_3/(1728*epsilon) + 23*f_5/(720*epsilon) - 11767/(829440*epsilon) - pi**4/(21600*epsilon) - f_3/(180*epsilon**2) - 89/(8640*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 17/(1152*epsilon**3) + 1/(120*epsilon**4)","14451":"7*f_3**2/(5184*epsilon) + 97*f_3/(77760*epsilon) - 491*f_5/(155520*epsilon) - 119*pi**4/(2332800*epsilon) - 289/(4976640*epsilon) + pi**6/(4898880*epsilon) - 119*f_3/(19440*epsilon**2) - f_5/(12960*epsilon**2) + 209/(233280*epsilon**2) + 49*pi**4/(1555200*epsilon**2) + 49*f_3/(12960*epsilon**3) - 1037/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 13/(4320*epsilon**4) - 1/(1080*epsilon**5)","14452":"f_3**2/(135*epsilon) - 22397*f_3/(622080*epsilon) + 1153*f_5/(25920*epsilon) - 107*pi**6/(3265920*epsilon) + 13589/(1866240*epsilon) + 689*pi**4/(6220800*epsilon) + 47*f_3/(5760*epsilon**2) - 13*f_5/(2160*epsilon**2) - 1/(17280*epsilon**2) + pi**4/(20736*epsilon**2) + 5*f_3/(864*epsilon**3) - 43/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","14453":"7*f_3/(41472*epsilon) - 571*f_5/(103680*epsilon) - 133*pi**4/(12441600*epsilon) + 39977/(8398080*epsilon) - 7*f_3/(11520*epsilon**2) - 26557/(44789760*epsilon**2) + 17*pi**4/(3110400*epsilon**2) - 13*f_3/(25920*epsilon**3) + 3763/(1866240*epsilon**3) + 113/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(432*epsilon**6)","14454":"f_3**2/(25920*epsilon) - pi**4*f_3/(388800*epsilon) + 127*f_3/(155520*epsilon) - 299*f_5/(31104*epsilon) + 359*f_7/(51840*epsilon) - 517/(311040*epsilon) - pi**6/(1959552*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 7*f_3/(4320*epsilon**2) - f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) - 1/(1728*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","14455":"91*f_3**2/(25920*epsilon) - 3041*f_3/(311040*epsilon) - pi**4*f_3/(77760*epsilon) + 319*f_5/(155520*epsilon) + f_7/(288*epsilon) - 13*pi**4/(1036800*epsilon) + 11*pi**6/(1959552*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(8640*epsilon**2) + 11*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","14456":"91*f_3/(933120*epsilon) - 53*f_5/(207360*epsilon) - 19*pi**4/(9331200*epsilon) + 110399/(483729408*epsilon) - f_3/(124416*epsilon**2) - 135029/(806215680*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 20777/(67184640*epsilon**3) - 2257/(5598720*epsilon**4) + 103/(466560*epsilon**5) - 1/(19440*epsilon**6)","14457":"11*f_3**2/(103680*epsilon) + 727*f_3/(746496*epsilon) + 5*f_5/(20736*epsilon) - 405493/(268738560*epsilon) - pi**4/(155520*epsilon) + pi**6/(19595520*epsilon) - f_3/(1296*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 899/(1866240*epsilon**2) + f_3/(1728*epsilon**3) - 523/(373248*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","14458":"-617*f_3/(622080*epsilon) + 11*pi**4/(6220800*epsilon) + 41399/(44789760*epsilon) + f_3/(810*epsilon**2) - 71017/(89579520*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 877/(14929920*epsilon**3) + 3/(5120*epsilon**4) - 43/(103680*epsilon**5) + 1/(8640*epsilon**6)","14459":"f_3**2/(25920*epsilon) + 1321*f_3/(3732480*epsilon) + 91*f_5/(51840*epsilon) - 37*pi**6/(19595520*epsilon) - 773/(2239488*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) - 17*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 89/(186624*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14460":"7*f_3**2/(11520*epsilon) - 637*f_3/(746496*epsilon) + 7*f_5/(8640*epsilon) - 18613/(11197440*epsilon) - pi**6/(3265920*epsilon) + pi**4/(124416*epsilon) + 5*f_3/(5184*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 13/(77760*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14461":"11*f_3**2/(103680*epsilon) + 727*f_3/(746496*epsilon) + 5*f_5/(20736*epsilon) - 405493/(268738560*epsilon) - pi**4/(155520*epsilon) + pi**6/(19595520*epsilon) - f_3/(1296*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 899/(1866240*epsilon**2) + f_3/(1728*epsilon**3) - 523/(373248*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 127/(77760*epsilon**4) - 1/(1620*epsilon**5)","14462":"43*f_3**2/(103680*epsilon) - 11897*f_3/(3732480*epsilon) + 187*f_5/(51840*epsilon) - 9883/(11197440*epsilon) - pi**6/(1224720*epsilon) + 17*pi**4/(1555200*epsilon) + 17*f_3/(12960*epsilon**2) - 29*f_5/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - 59/(155520*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3240*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14463":"7*f_3**2/(17280*epsilon) - 1441*f_3/(3732480*epsilon) - 19*f_5/(34560*epsilon) - 31*pi**4/(7464960*epsilon) + 19591/(89579520*epsilon) + pi**6/(1632960*epsilon) - 31*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 917/(1866240*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 19*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 133/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 23/(25920*epsilon**4) - 1/(2160*epsilon**5)","14464":"-f_3/(23040*epsilon) + 89/(33592320*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) + 449/(3732480*epsilon**2) + 1/(58320*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","14465":"-31*f_3/(207360*epsilon) + pi**4/(1866240*epsilon) + 48971/(322486272*epsilon) + f_3/(15552*epsilon**2) + 29681/(403107840*epsilon**2) + 2269/(33592320*epsilon**3) - 139/(311040*epsilon**4) + 131/(233280*epsilon**5) - 1/(3888*epsilon**6)","14466":"-f_3**2/(11520*epsilon) - 1673*f_3/(3732480*epsilon) + 7*f_5/(8640*epsilon) - pi**6/(3265920*epsilon) + pi**4/(124416*epsilon) + 11627/(11197440*epsilon) + 5*f_3/(5184*epsilon**2) - f_5/(5760*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(77760*epsilon**2) - f_3/(1440*epsilon**3) + 1/(6480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14467":"23*f_3**2/(25920*epsilon) - 5303*f_3/(3732480*epsilon) + f_5/(640*epsilon) - 17*pi**6/(19595520*epsilon) - 953/(2239488*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 193/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14468":"-f_3/(414720*epsilon) + f_5/(46080*epsilon) - 47*pi**4/(74649600*epsilon) + 6437/(89579520*epsilon) + 11*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 15799/(268738560*epsilon**2) - f_3/(12960*epsilon**3) - 1699/(22394880*epsilon**3) - 817/(3732480*epsilon**4) + 7/(17280*epsilon**5) - 1/(5184*epsilon**6)","14469":"-1963*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) - 24214811/(2418647040*epsilon) - 7*pi**4/(3732480*epsilon) - 23*f_3/(62208*epsilon**2) - 6367/(12597120*epsilon**2) - pi**4/(3110400*epsilon**2) + 7*f_3/(12960*epsilon**3) + 50951/(8398080*epsilon**3) - 11813/(2799360*epsilon**4) + 1/(648*epsilon**5) - 1/(3888*epsilon**6)","14470":"-2477*f_3/(2799360*epsilon) - 7*f_5/(311040*epsilon) - 68882663/(7255941120*epsilon) - 17*pi**4/(13996800*epsilon) + 115*f_3/(186624*epsilon**2) + pi**4/(1866240*epsilon**2) + 2360773/(302330880*epsilon**2) - f_3/(7776*epsilon**3) - 166223/(50388480*epsilon**3) + 7969/(8398080*epsilon**4) - 7/(38880*epsilon**5) + 1/(58320*epsilon**6)","14471":"-1963*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) - 24214811/(2418647040*epsilon) - 7*pi**4/(3732480*epsilon) - 23*f_3/(62208*epsilon**2) - 6367/(12597120*epsilon**2) - pi**4/(3110400*epsilon**2) + 7*f_3/(12960*epsilon**3) + 50951/(8398080*epsilon**3) - 11813/(2799360*epsilon**4) + 1/(648*epsilon**5) - 1/(3888*epsilon**6)","14472":"697*f_3/(466560*epsilon) + 7*f_5/(103680*epsilon) + pi**4/(373248*epsilon) + 31681799/(2418647040*epsilon) - 91*f_3/(62208*epsilon**2) - 1493917/(100776960*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(2592*epsilon**3) + 122729/(16796160*epsilon**3) - 6529/(2799360*epsilon**4) + 19/(38880*epsilon**5) - 1/(19440*epsilon**6)","14473":"-19*f_3**2/(8640*epsilon) - 104143*f_3/(5598720*epsilon) - 203*f_5/(51840*epsilon) + pi**6/(1632960*epsilon) + 767*pi**4/(11197440*epsilon) + 141517/(16796160*epsilon) + 767*f_3/(93312*epsilon**2) + 7*f_5/(12960*epsilon**2) - 893/(279936*epsilon**2) - 29*pi**4/(1555200*epsilon**2) - 29*f_3/(12960*epsilon**3) + pi**4/(388800*epsilon**3) + 31/(38880*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","14474":"-19*f_3**2/(8640*epsilon) - 117103*f_3/(5598720*epsilon) - 203*f_5/(51840*epsilon) + pi**6/(1632960*epsilon) + 3979*pi**4/(55987200*epsilon) + 232579/(16796160*epsilon) + 3979*f_3/(466560*epsilon**2) + 7*f_5/(12960*epsilon**2) - 6247/(1399680*epsilon**2) - 29*pi**4/(1555200*epsilon**2) - 29*f_3/(12960*epsilon**3) + pi**4/(388800*epsilon**3) + 37/(38880*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","14475":"43*f_3**2/(25920*epsilon) - 941*f_3/(311040*epsilon) - pi**4*f_3/(194400*epsilon) - 43*f_5/(77760*epsilon) - 323*f_7/(207360*epsilon) - 19*pi**4/(3110400*epsilon) + pi**6/(244944*epsilon) - f_3**2/(3240*epsilon**2) - 19*f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) - pi**6/(489888*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 7*f_3/(6480*epsilon**3) - f_5/(648*epsilon**3)","14476":"-203*f_3/(155520*epsilon) + f_5/(2304*epsilon) + 17*pi**4/(6220800*epsilon) + 101869/(134369280*epsilon) + 13*f_3/(12960*epsilon**2) - 68851/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 691/(11197440*epsilon**3) + 77/(207360*epsilon**4) - 23/(77760*epsilon**5) + 1/(12960*epsilon**6)","14477":"-113*f_3/(622080*epsilon) - 113/(1679616*epsilon) + pi**4/(1244160*epsilon) + f_3/(10368*epsilon**2) + 221/(3732480*epsilon**2) + 13/(233280*epsilon**3) - 19/(77760*epsilon**4) + 1/(6480*epsilon**5)","14478":"-f_3**2/(34560*epsilon) + 4843*f_3/(22394880*epsilon) + 7*f_5/(23040*epsilon) - 121*pi**4/(74649600*epsilon) - pi**6/(6531840*epsilon) + 5713/(268738560*epsilon) - 121*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) - 7369/(44789760*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(622080*epsilon**3) - f_3/(12960*epsilon**4) + 247/(311040*epsilon**4) - 7/(12960*epsilon**5)","14479":"f_3**2/(3240*epsilon) - 49*f_3/(31104*epsilon) + pi**4*f_3/(194400*epsilon) - 23*f_5/(31104*epsilon) + 323*f_7/(207360*epsilon) - 5*pi**6/(1959552*epsilon) + 383/(311040*epsilon) + 7*pi**4/(518400*epsilon) + f_3**2/(3240*epsilon**2) + 7*f_3/(4320*epsilon**2) - 5*f_5/(2592*epsilon**2) - pi**4/(77760*epsilon**2) - 1/(8640*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 1/(6480*epsilon**3)","14480":"-593*f_3/(311040*epsilon) + 31*f_5/(25920*epsilon) - 11*pi**4/(3110400*epsilon) + 5491/(3732480*epsilon) - 11*f_3/(25920*epsilon**2) - 367/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","14481":"f_3**2/(17280*epsilon) - 28339*f_3/(2799360*epsilon) - 329*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 19843/(8398080*epsilon) + 247*pi**4/(6220800*epsilon) + 247*f_3/(51840*epsilon**2) + 7*f_5/(25920*epsilon**2) - 119/(93312*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 41/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","14482":"f_3**2/(17280*epsilon) - 37843*f_3/(2799360*epsilon) - 329*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 28051/(8398080*epsilon) + 271*pi**4/(6220800*epsilon) + 271*f_3/(51840*epsilon**2) + 7*f_5/(25920*epsilon**2) - 667/(466560*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 41/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","14483":"49*f_3**2/(720*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) + 55*f_5/(432*epsilon) - 2023*f_7/(6912*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) - f_3**2/(60*epsilon**2) - f_5/(36*epsilon**2) + 49*f_7/(960*epsilon**2)","14484":"-29*f_3**2/(720*epsilon) - f_3*f_5/(10*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) - 265*f_5/(2592*epsilon) + 9793*f_7/(34560*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) + f_3**2/(90*epsilon**2) + 7*f_5/(216*epsilon**2) - 49*f_7/(960*epsilon**2)","14485":"163*f_3**2/(360*epsilon) - 7*f_3*f_5/(20*epsilon) + pi**4*f_3/(900*epsilon) + 9*f_3_5/(40*epsilon) + 667*f_5/(432*epsilon) - 2065*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(3888*epsilon) - f_3**2/(3*epsilon**2) - 35*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2)","14486":"-49*f_3**2/(2160*epsilon) + pi**4*f_3/(2160*epsilon) + 1271*f_3/(25920*epsilon) + 1073*f_5/(12960*epsilon) - 437*f_7/(2880*epsilon) - 319*pi**4/(259200*epsilon) + 19*pi**6/(163296*epsilon) - f_3**2/(18*epsilon**2) - 167*f_3/(1080*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(6804*epsilon**2) + 7*pi**4/(10800*epsilon**2) + 7*f_3/(90*epsilon**3) - f_5/(9*epsilon**3)","14487":"751*f_3/(1244160*epsilon) - 7*f_5/(17280*epsilon) - 1451/(2985984*epsilon) + pi**4/(829440*epsilon) - f_3/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2669/(5598720*epsilon**2) + f_3/(2880*epsilon**3) + 4027/(14929920*epsilon**3) - 23/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","14488":"-13*f_3**2/(207360*epsilon) - 145*f_3/(1492992*epsilon) - 77*f_5/(311040*epsilon) - 53/(11197440*epsilon) + pi**6/(13063680*epsilon) + 217*pi**4/(111974400*epsilon) + 217*f_3/(933120*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 8771/(89579520*epsilon**2) - 11*f_3/(77760*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(46080*epsilon**3) + f_3/(25920*epsilon**4) - 71/(124416*epsilon**4) + 7/(25920*epsilon**5)","14489":"-23*f_3**2/(12960*epsilon) + 121*f_3/(51840*epsilon) + pi**4*f_3/(32400*epsilon) + 47*f_5/(1440*epsilon) - 797*f_7/(34560*epsilon) - 17*pi**6/(489888*epsilon) + 181*pi**4/(1555200*epsilon) + f_3**2/(540*epsilon**2) + 181*f_3/(12960*epsilon**2) - 17*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14490":"-2167*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 14431/(2985984*epsilon) - 17*pi**4/(18662400*epsilon) - 17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 6263/(8398080*epsilon**2) + f_3/(12960*epsilon**3) + 12733/(4478976*epsilon**3) - 1199/(373248*epsilon**4) + 263/(155520*epsilon**5) - 1/(2592*epsilon**6)","14491":"-f_3**2/(17280*epsilon) - 15703*f_3/(2799360*epsilon) - 2009*f_5/(155520*epsilon) + pi**6/(544320*epsilon) + 223*pi**4/(6220800*epsilon) + 51893/(4199040*epsilon) + 223*f_3/(51840*epsilon**2) + 37*f_5/(25920*epsilon**2) - 1567/(466560*epsilon**2) - 47*pi**4/(4665600*epsilon**2) - 47*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 17/(29160*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","14492":"157*f_3**2/(2160*epsilon) - 1979*f_3/(25920*epsilon) - pi**4*f_3/(5400*epsilon) - 1277*f_5/(3240*epsilon) + 1679*f_7/(5760*epsilon) - 49*pi**4/(51840*epsilon) + 19*pi**6/(81648*epsilon) - f_3**2/(90*epsilon**2) - 49*f_3/(432*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","14493":"-7*f_3**2/(30*epsilon) - 9*f_3*f_5/(20*epsilon) - 11371*f_3/(8640*epsilon) + 9*f_3_5/(20*epsilon) - 289*f_5/(180*epsilon) + 4067*f_7/(960*epsilon) - 2063*pi**8/(15120000*epsilon) + 943/(25920*epsilon) + 227*pi**4/(86400*epsilon) + pi**6/(3024*epsilon) + 227*f_3/(720*epsilon**2) + f_5/(4*epsilon**2) - 49*f_7/(80*epsilon**2) - 59/(2160*epsilon**2) - pi**4/(7200*epsilon**2) - f_3/(60*epsilon**3) + 1/(180*epsilon**3)","14494":"f_3**2/(3*epsilon) - 5*f_3*f_5/(12*epsilon)","14495":"2*f_3**2/epsilon - 3*f_3*f_5/(2*epsilon) - 91*f_7/(16*epsilon) + 14*f_9/(3*epsilon)","14496":"-f_3**2/(30*epsilon) + 7*f_3*f_5/(20*epsilon) + 11*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + f_5/(72*epsilon) - 1127*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","14497":"-3*f_3**2/(40*epsilon) - 3*f_3*f_5/(5*epsilon) + pi**4*f_3/(600*epsilon) + 9*f_3_5/(40*epsilon) - 65*f_5/(72*epsilon) + 2023*f_7/(1152*epsilon) - 2063*pi**8/(30240000*epsilon) + pi**6/(4536*epsilon) + f_3**2/(10*epsilon**2) + f_5/(6*epsilon**2) - 49*f_7/(160*epsilon**2)","14498":"-7*f_3**2/(60*epsilon) + 19*f_3*f_5/(40*epsilon) + 71*f_3/(120*epsilon) - 9*f_3_5/(40*epsilon) + 13*f_5/(72*epsilon) - 2597*f_7/(1920*epsilon) - pi**6/(4536*epsilon) - pi**4/(1200*epsilon) + 2063*pi**8/(30240000*epsilon) - f_3/(10*epsilon**2) - f_5/(6*epsilon**2) + 49*f_7/(160*epsilon**2)","14499":"103*f_3/(311040*epsilon) - 23*f_5/(207360*epsilon) - 355117/(268738560*epsilon) - pi**4/(1382400*epsilon) - 41*f_3/(69120*epsilon**2) - 33229/(44789760*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(1440*epsilon**3) + 4033/(3732480*epsilon**3) + 521/(622080*epsilon**4) - 19/(8640*epsilon**5) + 1/(864*epsilon**6)","14500":"151*f_3**2/(2160*epsilon) - pi**4*f_3/(5400*epsilon) + 1133*f_3/(5184*epsilon) - 691*f_5/(1620*epsilon) - 11*f_7/(640*epsilon) - 61*pi**4/(51840*epsilon) + 11*pi**6/(40824*epsilon) - f_3**2/(90*epsilon**2) - 61*f_3/(432*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) + 7*f_3/(180*epsilon**3) - f_5/(18*epsilon**3)","14501":"2*f_3**3/(9*epsilon) - f_3*f_5/(2*epsilon) - 665*f_7/(144*epsilon) + 1567*f_9/(324*epsilon)","14502":"-2*f_3**3/(9*epsilon) + 4*f_3*f_5/(3*epsilon) + 7*f_7/(2*epsilon) - 1567*f_9/(324*epsilon)","14503":"-299*f_3**2/(1080*epsilon) + 649*f_3*f_5/(1080*epsilon) - 4*f_3_5/(5*epsilon) + 409*f_5/(1296*epsilon) - 301*f_7/(3240*epsilon) - pi**6/(11664*epsilon) + 5401*pi**8/(102060000*epsilon) - 7*f_5/(108*epsilon**2) + 7*f_7/(108*epsilon**2)","14504":"-143*f_3**2/(19440*epsilon) - 5497*f_3/(77760*epsilon) + pi**4*f_3/(77760*epsilon) + 1405*f_5/(15552*epsilon) + 19*f_7/(2592*epsilon) - 17*pi**6/(734832*epsilon) + 283*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 283*f_3/(19440*epsilon**2) - 17*f_5/(972*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3)","14505":"37*f_3**2/(3240*epsilon) - 4313*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 173*f_5/(810*epsilon) - 1921*f_7/(17280*epsilon) - 29*pi**6/(489888*epsilon) + 451*pi**4/(1555200*epsilon) - f_3**2/(1080*epsilon**2) + 451*f_3/(12960*epsilon**2) - 29*f_5/(648*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14506":"277*f_3**2/(2880*epsilon) - 1795*f_3/(20736*epsilon) + 1037*f_5/(8640*epsilon) - 49*f_7/(320*epsilon) - 7*pi**4/(51840*epsilon) - pi**6/(136080*epsilon) + 26453/(311040*epsilon) + 749*f_3/(8640*epsilon**2) + 31*f_5/(1440*epsilon**2) - 941/(25920*epsilon**2) - pi**4/(5400*epsilon**2) - f_3/(45*epsilon**3) + pi**4/(14400*epsilon**3) + 19/(2160*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","14507":"-7*f_3**2/(480*epsilon) + 20479*f_3/(311040*epsilon) + 7*f_5/(320*epsilon) - 32549/(186624*epsilon) + 829*pi**4/(3110400*epsilon) + 13*pi**6/(272160*epsilon) - 347*f_3/(6480*epsilon**2) - 3*f_5/(40*epsilon**2) + 11*pi**4/(129600*epsilon**2) + 16/(243*epsilon**2) - 17*f_3/(540*epsilon**3) - pi**4/(10800*epsilon**3) + 5/(162*epsilon**3) + 2*f_3/(45*epsilon**4) - 2/(135*epsilon**4)","14508":"f_3**2/(8*epsilon) - f_3/(4*epsilon) - 19*f_5/(24*epsilon) + 7*f_7/(8*epsilon)","14509":"-79*f_3**2/(1620*epsilon) - 59*f_3/(1920*epsilon) + pi**4*f_3/(12960*epsilon) + 2393*f_5/(12960*epsilon) - 407*f_7/(5760*epsilon) - 5*pi**6/(122472*epsilon) + 211*pi**4/(1555200*epsilon) + f_3**2/(216*epsilon**2) + 211*f_3/(12960*epsilon**2) - 5*f_5/(162*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","14510":"235*f_3/(62208*epsilon) + 13*f_5/(17280*epsilon) - 985859/(134369280*epsilon) + pi**4/(622080*epsilon) + f_3/(5184*epsilon**2) - 15463/(5598720*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 29963/(7464960*epsilon**3) + 1667/(622080*epsilon**4) - 187/(51840*epsilon**5) + 1/(864*epsilon**6)","14511":"5*f_3**2/(10368*epsilon) + 313*f_3/(3732480*epsilon) - 73*f_5/(103680*epsilon) - pi**6/(9797760*epsilon) + 2633/(11197440*epsilon) + 107*pi**4/(37324800*epsilon) + 107*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 67/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14512":"79*f_3**2/(864*epsilon) - 16949*f_3/(25920*epsilon) + pi**4*f_3/(4320*epsilon) + 3797*f_5/(6480*epsilon) + 23*f_7/(360*epsilon) - 71*pi**4/(64800*epsilon) + 43*pi**6/(326592*epsilon) + f_3**2/(72*epsilon**2) - 883*f_3/(4320*epsilon**2) + 11*f_5/(54*epsilon**2) - 7*pi**4/(43200*epsilon**2) + pi**6/(27216*epsilon**2) + 49*f_3/(180*epsilon**3) - 7*f_5/(18*epsilon**3)","14513":"-13*f_3**2/(8*epsilon) + 3*f_3*f_5/(2*epsilon) - f_3/(12*epsilon) - f_5/(8*epsilon) + 21*f_7/(32*epsilon)","14514":"f_3**2/(5184*epsilon) + 3049*f_3/(3732480*epsilon) + f_5/(8640*epsilon) - 17*pi**6/(19595520*epsilon) + 11*pi**4/(37324800*epsilon) + 721/(2239488*epsilon) + 11*f_3/(311040*epsilon**2) - 7*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 391/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14515":"-53*f_3/(124416*epsilon) + f_5/(51840*epsilon) - 19*pi**4/(6220800*epsilon) + 49477/(89579520*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 19603/(33592320*epsilon**2) + f_3/(4320*epsilon**3) + 3313/(5598720*epsilon**3) - 13/(15552*epsilon**4) - 59/(38880*epsilon**5) + 1/(648*epsilon**6)","14516":"7*f_3**2/(17280*epsilon) - 1459*f_3/(3732480*epsilon) - 13*f_5/(34560*epsilon) - 7/(27648*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 13*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 481/(933120*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 13*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 19/(25920*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1080*epsilon**4) - 1/(1080*epsilon**5)","14517":"7987/(22394880*epsilon) - 46451/(134369280*epsilon**2) + 149/(1119744*epsilon**3) + 179/(622080*epsilon**4) - 29/(38880*epsilon**5) + 1/(2592*epsilon**6)","14518":"-13*f_3**2/(207360*epsilon) - 145*f_3/(1492992*epsilon) - 77*f_5/(311040*epsilon) - 53/(11197440*epsilon) + pi**6/(13063680*epsilon) + 217*pi**4/(111974400*epsilon) + 217*f_3/(933120*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 8771/(89579520*epsilon**2) - 11*f_3/(77760*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(46080*epsilon**3) + f_3/(25920*epsilon**4) - 71/(124416*epsilon**4) + 7/(25920*epsilon**5)","14519":"-11*f_3**2/(311040*epsilon) + 1789*f_3/(3732480*epsilon) + 13*f_5/(38880*epsilon) - 120289/(67184640*epsilon) - pi**6/(58786560*epsilon) + 67*pi**4/(13996800*epsilon) + 67*f_3/(116640*epsilon**2) + f_5/(155520*epsilon**2) - 37007/(44789760*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 6109/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 67/(103680*epsilon**4) + 1/(8640*epsilon**5)","14520":"5*f_3**2/(10368*epsilon) - 283*f_3/(746496*epsilon) + 29*f_5/(34560*epsilon) - 3739/(11197440*epsilon) - pi**6/(9797760*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 247/(933120*epsilon**2) - 19*f_3/(25920*epsilon**3) + 1/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","14521":"-f_3**2/(34560*epsilon) + 2209*f_3/(3732480*epsilon) + 127*f_5/(155520*epsilon) - 162031/(67184640*epsilon) - pi**6/(9797760*epsilon) + 131*pi**4/(27993600*epsilon) + 131*f_3/(233280*epsilon**2) - f_5/(17280*epsilon**2) - 39167/(44789760*epsilon**2) - 7*pi**4/(2332800*epsilon**2) - 7*f_3/(19440*epsilon**3) + pi**4/(1555200*epsilon**3) + 6253/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 67/(103680*epsilon**4) + 1/(8640*epsilon**5)","14522":"-857*f_3/(1244160*epsilon) + 23*f_5/(103680*epsilon) - 19*pi**4/(4147200*epsilon) + 3961/(4976640*epsilon) - 19*f_3/(34560*epsilon**2) + 1459/(11197440*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 865/(2985984*epsilon**3) + 169/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(1728*epsilon**6)","14523":"-f_3**2/(12960*epsilon) - 329*f_3/(207360*epsilon) - 1577*f_5/(311040*epsilon) - pi**4/(691200*epsilon) + 26627/(80621568*epsilon) + pi**6/(979776*epsilon) - f_3/(5760*epsilon**2) + f_5/(1296*epsilon**2) - 199721/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 7381/(2799360*epsilon**3) + 523/(933120*epsilon**4) - 31/(9720*epsilon**5) + 1/(648*epsilon**6)","20540":"-61/(7680*epsilon**2) + 25/(3072*epsilon**3) - 3/(512*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20541":"77/(73728*epsilon**2) - 313/(110592*epsilon**3) + 73/(27648*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","20542":"-7/(3072*epsilon**2) + 97/(9216*epsilon**3) - 59/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","20543":"-7/(8192*epsilon**3) + 17/(12288*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","20544":"42473/(22394880*epsilon**2) - 15833/(7464960*epsilon**3) + 557/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20545":"-31*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 5/(10368*epsilon**2) + f_3/(360*epsilon**3) - 11/(138240*epsilon**3) - 13/(7680*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20546":"31*f_3/(69120*epsilon**2) - 433/(3732480*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(1440*epsilon**3) + 541/(3732480*epsilon**3) + 91/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20547":"14077/(11197440*epsilon**2) - 11153/(7464960*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20548":"1123*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 27427/(2488320*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 2611/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","20549":"-23/(1492992*epsilon**2) + 155/(1492992*epsilon**3) - 115/(559872*epsilon**4) + 5/(23328*epsilon**5) - 1/(7776*epsilon**6)","20550":"13/(746496*epsilon**2) + 119/(746496*epsilon**3) - 97/(279936*epsilon**4) + 5/(11664*epsilon**5) - 1/(3888*epsilon**6)","20551":"-103/(186624*epsilon**2) + 101/(93312*epsilon**3) - 817/(559872*epsilon**4) + 7/(7776*epsilon**5) - 1/(3888*epsilon**6)","20552":"f_3/(576*epsilon**2) - 7/(2304*epsilon**2) - f_3/(576*epsilon**3) + 5/(768*epsilon**3) + f_3/(432*epsilon**4) - 13/(1728*epsilon**4) + 1/(216*epsilon**5)","20553":"1/(2592*epsilon**2) - 41/(20736*epsilon**3) + 239/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","20554":"1/(2592*epsilon**2) - 41/(20736*epsilon**3) + 239/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","20555":"-71/(41472*epsilon**2) + 239/(41472*epsilon**3) - 413/(31104*epsilon**4) + 1/(81*epsilon**5) - 1/(108*epsilon**6)","20556":"103/(248832*epsilon**2) - 319/(248832*epsilon**3) + 373/(186624*epsilon**4) - 1/(576*epsilon**5) + 1/(1296*epsilon**6)","20557":"-7/(20736*epsilon**2) + 127/(20736*epsilon**3) - 205/(15552*epsilon**4) + 19/(1296*epsilon**5) - 1/(108*epsilon**6)","20558":"121/(124416*epsilon**2) - 349/(124416*epsilon**3) + 25/(5832*epsilon**4) - 7/(1944*epsilon**5) + 1/(648*epsilon**6)","20559":"-1/(2304*epsilon**3) + 1/(576*epsilon**4) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","20560":"-1/(2304*epsilon**3) + 1/(576*epsilon**4) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","20561":"11/(55296*epsilon**3) - 23/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","20562":"11/(55296*epsilon**3) - 23/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","20563":"-5/(27648*epsilon**4) + 5/(27648*epsilon**5) - 5/(20736*epsilon**6)","20564":"-30745/(107495424*epsilon**2) + 12751/(17915904*epsilon**3) - 109/(165888*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","20565":"-40649/(33592320*epsilon**2) + 31127/(22394880*epsilon**3) - 319/(414720*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","20566":"2795/(4478976*epsilon**2) - 4097/(1492992*epsilon**3) + 257/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","20567":"37*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 97379/(44789760*epsilon**2) - f_3/(1440*epsilon**3) - 1651/(622080*epsilon**3) + 403/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","20568":"2795/(11943936*epsilon**3) - 217/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","20569":"-7*f_3/(82944*epsilon**2) - 131/(3732480*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 287/(5598720*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20570":"-7*f_3/(82944*epsilon**2) - 131/(3732480*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 287/(5598720*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20571":"-59*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 859/(207360*epsilon**2) + f_3/(480*epsilon**3) - 7/(2304*epsilon**3) + 1/(3840*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","20572":"11*f_3/(20736*epsilon**2) - 649/(1990656*epsilon**2) - f_3/(1728*epsilon**3) + 85/(331776*epsilon**3) + 25/(27648*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","20573":"-f_3/(864*epsilon**2) + 59/(82944*epsilon**2) + f_3/(288*epsilon**3) - 53/(27648*epsilon**3) - 11/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","20574":"-f_3/(2304*epsilon**3) + 59/(221184*epsilon**3) + 1/(12288*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","20575":"19*f_3/(41472*epsilon**2) - 473/(466560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 2809/(3732480*epsilon**3) + 19/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20576":"19*f_3/(41472*epsilon**2) - 473/(466560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 2809/(3732480*epsilon**3) + 19/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20577":"23*f_3/(20736*epsilon**2) - 10853/(11197440*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(960*epsilon**3) + 2023/(7464960*epsilon**3) + 269/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20578":"11*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 12053/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 7841/(7464960*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20579":"f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 16373/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 1741/(1492992*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20580":"-67*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1153/(103680*epsilon**2) + 13*f_3/(1440*epsilon**3) - 1187/(138240*epsilon**3) + 1/(2560*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20581":"83*f_3/(17280*epsilon**2) - 2219/(207360*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(96*epsilon**3) + 431/(46080*epsilon**3) - 29/(7680*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20582":"-19*f_3/(2160*epsilon**2) + f_5/(288*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(1296*epsilon**2) + 13*f_3/(1440*epsilon**3) - 199/(27648*epsilon**3) + 1/(2560*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20583":"799*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) - 12523/(2488320*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1747/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","20584":"17*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 41/(933120*epsilon**2) - f_3/(5760*epsilon**3) - 1079/(3732480*epsilon**3) + 649/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20585":"7*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5/(46656*epsilon**2) + f_3/(5760*epsilon**3) - 107/(3732480*epsilon**3) + 217/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20586":"97*f_3/(103680*epsilon**2) - 1393/(933120*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(960*epsilon**3) + 4969/(3732480*epsilon**3) - 17/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20587":"-11*f_3/(82944*epsilon**2) + 13013/(107495424*epsilon**2) + f_3/(6912*epsilon**3) - 35/(248832*epsilon**3) - 17/(93312*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","20588":"-13*f_3/(41472*epsilon**2) + pi**4/(2073600*epsilon**2) + 8771/(16796160*epsilon**2) + f_3/(17280*epsilon**3) - 2669/(11197440*epsilon**3) - 1553/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","20589":"-13903/(16796160*epsilon**2) + 23783/(22394880*epsilon**3) - 59/(82944*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","20590":"f_3/(3456*epsilon**2) - 1183/(4478976*epsilon**2) - f_3/(1152*epsilon**3) + 1211/(1492992*epsilon**3) + 5/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","20591":"7*f_3/(11520*epsilon**2) - 27829/(44789760*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(5760*epsilon**3) + 2717/(7464960*epsilon**3) + 533/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","20592":"37*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 40427/(44789760*epsilon**2) - f_3/(1440*epsilon**3) - 931/(622080*epsilon**3) + 331/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","20593":"f_3/(9216*epsilon**3) - 1183/(11943936*epsilon**3) + 7/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","20594":"-7*f_3/(207360*epsilon**2) - 323/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 461/(44789760*epsilon**3) - 47/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20595":"-7*f_3/(82944*epsilon**2) - pi**4/(4147200*epsilon**2) + 23/(248832*epsilon**2) + f_3/(8640*epsilon**3) - 361/(5598720*epsilon**3) - 79/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20596":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 619/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 181/(3732480*epsilon**3) - 371/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20597":"-101/(7464960*epsilon**2) + 287/(5598720*epsilon**3) - 23/(248832*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20598":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 619/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 181/(3732480*epsilon**3) - 371/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20599":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 581/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 73/(3732480*epsilon**3) - 299/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20600":"-143/(1866240*epsilon**2) - 323/(3732480*epsilon**3) + 11/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20601":"-19657/(107495424*epsilon**2) + 8359/(17915904*epsilon**3) - 85/(165888*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","20602":"1787/(4478976*epsilon**2) - 2657/(1492992*epsilon**3) + 185/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","20603":"1787/(11943936*epsilon**3) - 145/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","20604":"-349*f_3/(34560*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(345600*epsilon**2) + 181/(25920*epsilon**2) + f_3/(120*epsilon**3) - 31/(3840*epsilon**3) + 3/(1280*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","20605":"7*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5/(46656*epsilon**2) + f_3/(5760*epsilon**3) - 107/(3732480*epsilon**3) + 217/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20606":"-7*f_3/(207360*epsilon**2) - 323/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 461/(44789760*epsilon**3) - 47/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20607":"1757*f_3/(103680*epsilon**2) + 43*f_5/(2880*epsilon**2) - 23929/(622080*epsilon**2) + 41*pi**4/(1036800*epsilon**2) - 229*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7553/(207360*epsilon**3) + f_3/(80*epsilon**4) - 13/(960*epsilon**4) + 1/(480*epsilon**5)","20608":"-629*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(622080*epsilon**2) + 4099/(933120*epsilon**2) + f_3/(384*epsilon**3) - 5081/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","20609":"-593*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - pi**4/(622080*epsilon**2) + 6227/(1866240*epsilon**2) + f_3/(384*epsilon**3) - 4217/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","20610":"419*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 5521/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 1123/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","20611":"-209*f_3/(248832*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 11737/(5971968*epsilon**2) + 13*f_3/(5184*epsilon**3) - 2123/(497664*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 43/(13824*epsilon**4) - 1/(1152*epsilon**5)","20612":"19*f_3/(10368*epsilon**2) - 1067/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - 31*f_3/(3456*epsilon**3) - pi**4/(34560*epsilon**3) + 1451/(82944*epsilon**3) + f_3/(96*epsilon**4) - 1/(64*epsilon**4) + 1/(192*epsilon**5)","20613":"19*f_3/(27648*epsilon**3) - 1067/(663552*epsilon**3) + pi**4/(276480*epsilon**3) - f_3/(768*epsilon**4) + 1/(576*epsilon**4) - 1/(1536*epsilon**5)","20614":"419*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 1471/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 547/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","20615":"f_3/(62208*epsilon**2) + 7*f_5/(17280*epsilon**2) - 6691/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) - 367/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","20616":"-f_3**2/(720*epsilon**2) - 3*f_3/(320*epsilon**2) + 31*f_5/(864*epsilon**2) - 905/(20736*epsilon**2) - pi**4/(28800*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(60*epsilon**3) - f_5/(18*epsilon**3) + 31/(864*epsilon**3) - 1/(120*epsilon**4)","20617":"-499*f_3/(103680*epsilon**2) - f_5/(90*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 905/(62208*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","20618":"-679*f_3/(103680*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 905/(62208*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","20619":"5*f_3/(1728*epsilon**2) - 1/(288*epsilon**2) - 13*f_3/(864*epsilon**3) + 7/(384*epsilon**3) + f_3/(72*epsilon**4) - 11/(576*epsilon**4) + 1/(144*epsilon**5)","20620":"5*f_3/(1728*epsilon**2) - 1/(288*epsilon**2) - 13*f_3/(864*epsilon**3) + 7/(384*epsilon**3) + f_3/(72*epsilon**4) - 11/(576*epsilon**4) + 1/(144*epsilon**5)","20621":"-f_3/(13824*epsilon**2) - 9653/(17915904*epsilon**2) + f_3/(3456*epsilon**3) + 6187/(2239488*epsilon**3) - 521/(186624*epsilon**4) + 1/(648*epsilon**5) - 1/(2592*epsilon**6)","20622":"7*f_3/(6912*epsilon**2) - 7/(4096*epsilon**2) - 5*f_3/(864*epsilon**3) + 5/(512*epsilon**3) + f_3/(144*epsilon**4) - 1/(72*epsilon**4) + 5/(576*epsilon**5)","20623":"7*f_3/(6912*epsilon**2) - 7/(4096*epsilon**2) - 5*f_3/(864*epsilon**3) + 5/(512*epsilon**3) + f_3/(144*epsilon**4) - 1/(72*epsilon**4) + 5/(576*epsilon**5)","20624":"-9445/(35831808*epsilon**2) + 6443/(4478976*epsilon**3) - 325/(186624*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","20625":"11*f_3/(3456*epsilon**2) - 833/(165888*epsilon**2) + pi**4/(69120*epsilon**2) - 31*f_3/(1728*epsilon**3) - pi**4/(17280*epsilon**3) + 565/(20736*epsilon**3) + f_3/(48*epsilon**4) - 1/(32*epsilon**4) + 1/(96*epsilon**5)","20626":"-7*f_3/(2304*epsilon**2) + 3335/(995328*epsilon**2) + 7*f_3/(576*epsilon**3) - 1765/(124416*epsilon**3) + 1/(2592*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","20627":"361/(1492992*epsilon**2) - 751/(373248*epsilon**3) + 187/(31104*epsilon**4) - 11/(1296*epsilon**5) + 1/(216*epsilon**6)","20628":"361/(1492992*epsilon**2) - 751/(373248*epsilon**3) + 187/(31104*epsilon**4) - 11/(1296*epsilon**5) + 1/(216*epsilon**6)","20629":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) - f_3/(576*epsilon**3) + 431/(124416*epsilon**3) - 13/(1296*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","20630":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) - f_3/(576*epsilon**3) + 431/(124416*epsilon**3) - 13/(1296*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","20631":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) + f_3/(288*epsilon**3) - 281/(41472*epsilon**3) - 1/(864*epsilon**4) + 7/(288*epsilon**5) - 1/(48*epsilon**6)","20632":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) + f_3/(288*epsilon**3) - 281/(41472*epsilon**3) - 1/(864*epsilon**4) + 7/(288*epsilon**5) - 1/(48*epsilon**6)","20633":"f_3/(4608*epsilon**2) + 239/(995328*epsilon**2) - f_3/(1152*epsilon**3) - 209/(124416*epsilon**3) + 7/(1944*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","20634":"-13/(746496*epsilon**2) + 535/(2985984*epsilon**3) - 163/(248832*epsilon**4) + 7/(6912*epsilon**5) - 1/(1728*epsilon**6)","20635":"f_3/(2304*epsilon**2) - 337/(497664*epsilon**2) - f_3/(576*epsilon**3) + 95/(31104*epsilon**3) - 11/(15552*epsilon**4) - 17/(5184*epsilon**5) + 1/(432*epsilon**6)","20636":"-13*f_3/(27648*epsilon**2) - pi**4/(829440*epsilon**2) + 937/(995328*epsilon**2) + f_3/(432*epsilon**3) - 1225/(248832*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 35/(6912*epsilon**4) - 1/(576*epsilon**5)","20637":"1301/(2985984*epsilon**2) - 8159/(2985984*epsilon**3) + 1321/(248832*epsilon**4) - 133/(20736*epsilon**5) + 7/(1728*epsilon**6)","20638":"1301/(2985984*epsilon**2) - 8159/(2985984*epsilon**3) + 1321/(248832*epsilon**4) - 133/(20736*epsilon**5) + 7/(1728*epsilon**6)","20639":"-f_3/(165888*epsilon**2) - 1/(71663616*epsilon**2) + f_3/(41472*epsilon**3) + 5/(2239488*epsilon**3) + 5/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","20640":"-f_3/(165888*epsilon**2) + 119/(71663616*epsilon**2) + f_3/(41472*epsilon**3) - 19/(2239488*epsilon**3) + 11/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","20641":"-1379/(995328*epsilon**2) + 1093/(124416*epsilon**3) - 169/(10368*epsilon**4) + 29/(1728*epsilon**5) - 1/(72*epsilon**6)","20642":"-f_3/(1536*epsilon**2) + pi**4/(414720*epsilon**2) + 127/(124416*epsilon**2) + 5*f_3/(1728*epsilon**3) - 335/(62208*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 5/(864*epsilon**4) - 1/(432*epsilon**5)","20643":"-f_3/(576*epsilon**2) + 5*f_5/(576*epsilon**2) - 13/(1728*epsilon**2) + f_3/(144*epsilon**3) - 5*f_5/(144*epsilon**3) + 61/(1728*epsilon**3) - 1/(48*epsilon**4)","20644":"-1799/(8957952*epsilon**2) + 10715/(8957952*epsilon**3) - 161/(82944*epsilon**4) + 101/(62208*epsilon**5) - 1/(1728*epsilon**6)","20645":"-1799/(8957952*epsilon**2) + 10715/(8957952*epsilon**3) - 161/(82944*epsilon**4) + 101/(62208*epsilon**5) - 1/(1728*epsilon**6)","20646":"-5*f_3/(3456*epsilon**2) - pi**4/(69120*epsilon**2) + 29/(10368*epsilon**2) + 19*f_3/(1728*epsilon**3) - 67/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","20647":"77/(8957952*epsilon**2) - 139/(4478976*epsilon**3) - 19/(186624*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","20648":"77/(8957952*epsilon**2) - 139/(4478976*epsilon**3) - 19/(186624*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","20649":"91/(8957952*epsilon**2) - 103/(2239488*epsilon**3) - 29/(186624*epsilon**4) + 7/(7776*epsilon**5) - 1/(1296*epsilon**6)","20650":"91/(8957952*epsilon**2) - 103/(2239488*epsilon**3) - 29/(186624*epsilon**4) + 7/(7776*epsilon**5) - 1/(1296*epsilon**6)","20651":"-233/(26873856*epsilon**2) - 383/(53747712*epsilon**3) + 1013/(4478976*epsilon**4) - 97/(373248*epsilon**5) + 1/(10368*epsilon**6)","20652":"-233/(26873856*epsilon**2) - 383/(53747712*epsilon**3) + 1013/(4478976*epsilon**4) - 97/(373248*epsilon**5) + 1/(10368*epsilon**6)","20653":"-1753/(5971968*epsilon**2) + 3725/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","20654":"-1753/(5971968*epsilon**2) + 3725/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","20655":"-f_3/(13824*epsilon**2) - 1973/(17915904*epsilon**2) + f_3/(3456*epsilon**3) + 5929/(8957952*epsilon**3) - 781/(746496*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","20656":"f_3/(4608*epsilon**2) - 1847/(5971968*epsilon**2) - f_3/(1152*epsilon**3) + 137/(93312*epsilon**3) + 13/(62208*epsilon**4) - 31/(5184*epsilon**5) + 5/(864*epsilon**6)","20657":"-79/(2985984*epsilon**2) + 643/(2985984*epsilon**3) - 163/(248832*epsilon**4) + 7/(6912*epsilon**5) - 1/(1728*epsilon**6)","20658":"467/(35831808*epsilon**2) + 71/(17915904*epsilon**3) - 605/(1492992*epsilon**4) + 35/(41472*epsilon**5) - 5/(10368*epsilon**6)","20659":"467/(35831808*epsilon**2) + 71/(17915904*epsilon**3) - 605/(1492992*epsilon**4) + 35/(41472*epsilon**5) - 5/(10368*epsilon**6)","20660":"-f_3/(3072*epsilon**2) + pi**4/(829440*epsilon**2) + 221/(663552*epsilon**2) + 5*f_3/(3456*epsilon**3) - 329/(165888*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 43/(13824*epsilon**4) - 7/(3456*epsilon**5)","20661":"-f_3/(3072*epsilon**2) + pi**4/(829440*epsilon**2) + 221/(663552*epsilon**2) + 5*f_3/(3456*epsilon**3) - 329/(165888*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 43/(13824*epsilon**4) - 7/(3456*epsilon**5)","20662":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) - f_3/(6912*epsilon**3) + 47/(1492992*epsilon**3) - 193/(373248*epsilon**4) + 31/(31104*epsilon**5) - 1/(1728*epsilon**6)","20663":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) - f_3/(6912*epsilon**3) + 47/(1492992*epsilon**3) - 193/(373248*epsilon**4) + 31/(31104*epsilon**5) - 1/(1728*epsilon**6)","20664":"-f_3/(4608*epsilon**2) + 3917/(5971968*epsilon**2) + f_3/(1152*epsilon**3) - 2815/(746496*epsilon**3) + 83/(15552*epsilon**4) - 17/(5184*epsilon**5) + 1/(864*epsilon**6)","20665":"4711/(17915904*epsilon**2) - 3811/(2985984*epsilon**3) + 2209/(2239488*epsilon**4) - 23/(62208*epsilon**5) + 1/(15552*epsilon**6)","20666":"f_3/(82944*epsilon**2) + 1589/(107495424*epsilon**2) - f_3/(20736*epsilon**3) - 677/(6718464*epsilon**3) + 59/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(15552*epsilon**6)","20667":"491/(11943936*epsilon**2) - 619/(1492992*epsilon**3) + 17/(10368*epsilon**4) - 31/(10368*epsilon**5) + 1/(576*epsilon**6)","20668":"491/(11943936*epsilon**2) - 619/(1492992*epsilon**3) + 17/(10368*epsilon**4) - 31/(10368*epsilon**5) + 1/(576*epsilon**6)","20669":"4433/(214990848*epsilon**2) - 1469/(13436928*epsilon**3) + 145/(1119744*epsilon**4) - 1/(10368*epsilon**5) + 1/(31104*epsilon**6)","20670":"-1105/(5971968*epsilon**2) + 2429/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","20671":"-1105/(5971968*epsilon**2) + 2429/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","20672":"109/(26873856*epsilon**2) - 3335/(53747712*epsilon**3) + 1085/(4478976*epsilon**4) - 97/(373248*epsilon**5) + 1/(10368*epsilon**6)","20673":"-689/(4478976*epsilon**2) + 2641/(2239488*epsilon**3) - 65/(23328*epsilon**4) + 1/(432*epsilon**5) - 1/(1296*epsilon**6)","20674":"-689/(4478976*epsilon**2) + 2641/(2239488*epsilon**3) - 65/(23328*epsilon**4) + 1/(432*epsilon**5) - 1/(1296*epsilon**6)","20675":"-f_3/(27648*epsilon**2) + 377/(8957952*epsilon**2) + f_3/(6912*epsilon**3) - 187/(1119744*epsilon**3) - 29/(373248*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","20676":"2153/(5971968*epsilon**2) - 1771/(746496*epsilon**3) + 139/(31104*epsilon**4) - 17/(5184*epsilon**5) + 1/(864*epsilon**6)","20677":"2153/(5971968*epsilon**2) - 1771/(746496*epsilon**3) + 139/(31104*epsilon**4) - 17/(5184*epsilon**5) + 1/(864*epsilon**6)","20678":"f_3/(27648*epsilon**2) - 275/(11943936*epsilon**2) - f_3/(6912*epsilon**3) + 287/(1492992*epsilon**3) - 229/(373248*epsilon**4) + 31/(31104*epsilon**5) - 1/(1728*epsilon**6)","20679":"-5*f_3/(1728*epsilon**2) - pi**4/(34560*epsilon**2) + 49/(10368*epsilon**2) + 19*f_3/(864*epsilon**3) - 29/(1296*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(24*epsilon**4) + 1/(72*epsilon**4)","20680":"-f_3/(768*epsilon**2) + 341/(248832*epsilon**2) + f_3/(192*epsilon**3) - 437/(62208*epsilon**3) + 49/(10368*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","20681":"f_3/(1152*epsilon**2) - 125/(497664*epsilon**2) - f_3/(288*epsilon**3) + 1/(27648*epsilon**3) + 325/(62208*epsilon**4) - 31/(5184*epsilon**5) + 1/(432*epsilon**6)","20682":"-f_3/(1536*epsilon**2) + 223/(221184*epsilon**2) + f_3/(384*epsilon**3) - 2561/(497664*epsilon**3) + 695/(124416*epsilon**4) - 53/(10368*epsilon**5) + 1/(432*epsilon**6)","20683":"-71/(331776*epsilon**3) + 113/(82944*epsilon**4) - 5/(1728*epsilon**5) + 1/(288*epsilon**6)","20684":"-71/(331776*epsilon**3) + 113/(82944*epsilon**4) - 5/(1728*epsilon**5) + 1/(288*epsilon**6)","20685":"11/(165888*epsilon**3) - 89/(165888*epsilon**4) + 1/(768*epsilon**5) - 1/(1152*epsilon**6)","20686":"11/(165888*epsilon**3) - 89/(165888*epsilon**4) + 1/(768*epsilon**5) - 1/(1152*epsilon**6)","20687":"-1/(6912*epsilon**3) + 5/(3456*epsilon**4) - 11/(2304*epsilon**5) + 1/(192*epsilon**6)","20688":"-5/(82944*epsilon**4) + 35/(82944*epsilon**5) - 5/(6912*epsilon**6)","20689":"-5/(82944*epsilon**4) + 35/(82944*epsilon**5) - 5/(6912*epsilon**6)","20690":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","20691":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","20692":"-7/(165888*epsilon**3) + 37/(41472*epsilon**4) - 13/(3456*epsilon**5) + 1/(288*epsilon**6)","20693":"-7/(165888*epsilon**3) + 37/(41472*epsilon**4) - 13/(3456*epsilon**5) + 1/(288*epsilon**6)","20694":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","20695":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","20696":"103/(1990656*epsilon**3) - 157/(497664*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","20697":"103/(1990656*epsilon**3) - 157/(497664*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","20698":"f_3/(4608*epsilon**3) - 7/(18432*epsilon**3) - f_3/(1152*epsilon**4) + 1/(512*epsilon**4) - 1/(576*epsilon**5)","20699":"f_3/(4608*epsilon**3) - 7/(18432*epsilon**3) - f_3/(1152*epsilon**4) + 1/(512*epsilon**4) - 1/(576*epsilon**5)","20700":"-23/(11943936*epsilon**3) + 7/(373248*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","20701":"-23/(11943936*epsilon**3) + 7/(373248*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","20702":"13/(5971968*epsilon**3) + 5/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","20703":"13/(5971968*epsilon**3) + 5/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","20704":"-103/(1492992*epsilon**3) + 511/(1492992*epsilon**4) - 1/(3456*epsilon**5) + 1/(10368*epsilon**6)","20705":"-103/(1492992*epsilon**3) + 511/(1492992*epsilon**4) - 1/(3456*epsilon**5) + 1/(10368*epsilon**6)","20706":"121/(995328*epsilon**3) - 89/(124416*epsilon**4) + 11/(10368*epsilon**5) - 1/(1728*epsilon**6)","20707":"121/(995328*epsilon**3) - 89/(124416*epsilon**4) + 11/(10368*epsilon**5) - 1/(1728*epsilon**6)","20708":"-5/(82944*epsilon**4) + 35/(82944*epsilon**5) - 5/(6912*epsilon**6)","20709":"55/(1990656*epsilon**4) - 35/(248832*epsilon**5) + 5/(41472*epsilon**6)","20710":"55/(1990656*epsilon**4) - 35/(248832*epsilon**5) + 5/(41472*epsilon**6)","20711":"55/(1990656*epsilon**4) - 35/(248832*epsilon**5) + 5/(41472*epsilon**6)","20712":"-35/(1327104*epsilon**5) + 35/(331776*epsilon**6)","20713":"-121/(3981312*epsilon**3) + 187/(995328*epsilon**4) - 25/(82944*epsilon**5) + 1/(6912*epsilon**6)","20714":"115/(30233088*epsilon**2) - 239/(8957952*epsilon**3) + 185/(3359232*epsilon**4) - 7/(139968*epsilon**5) + 1/(46656*epsilon**6)","20715":"1721/(20155392*epsilon**2) - 6163/(67184640*epsilon**3) + 1309/(22394880*epsilon**4) - 5/(186624*epsilon**5) + 1/(155520*epsilon**6)","20716":"-65/(15116544*epsilon**2) - 19/(497664*epsilon**3) + 167/(1679616*epsilon**4) - 7/(69984*epsilon**5) + 1/(23328*epsilon**6)","20717":"11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 33641/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 3589/(33592320*epsilon**3) + 1093/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","20718":"515/(3779136*epsilon**2) - 3071/(10077696*epsilon**3) + 1133/(3359232*epsilon**4) - 25/(139968*epsilon**5) + 1/(23328*epsilon**6)","20719":"158723/(201553920*epsilon**2) - 56357/(67184640*epsilon**3) + 4391/(11197440*epsilon**4) - 47/(466560*epsilon**5) + 1/(77760*epsilon**6)","20720":"-5*f_3/(11664*epsilon**2) + 35/(46656*epsilon**2) + 17*f_3/(31104*epsilon**3) - 677/(373248*epsilon**3) - f_3/(2592*epsilon**4) + 55/(31104*epsilon**4) - 1/(1296*epsilon**5)","20721":"-607*f_3/(1244160*epsilon**2) + f_5/(4320*epsilon**2) - 13*pi**4/(4147200*epsilon**2) + 6503/(3732480*epsilon**2) + 7*f_3/(5760*epsilon**3) - 1759/(622080*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 97/(51840*epsilon**4) - 1/(2160*epsilon**5)","20722":"-5/(52488*epsilon**2) + 1/(1944*epsilon**3) - 379/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","20723":"-11*f_3/(41472*epsilon**2) - 2989/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 10141/(11197440*epsilon**3) - 3029/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","20724":"-5/(52488*epsilon**2) + 1/(1944*epsilon**3) - 379/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","20725":"-11*f_3/(41472*epsilon**2) - 2989/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 10141/(11197440*epsilon**3) - 3029/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","20726":"355/(839808*epsilon**2) - 383/(248832*epsilon**3) + 629/(186624*epsilon**4) - 1/(324*epsilon**5) + 1/(648*epsilon**6)","20727":"-13*f_3/(23040*epsilon**2) - pi**4/(138240*epsilon**2) + 15611/(4478976*epsilon**2) + f_3/(576*epsilon**3) - 6851/(1866240*epsilon**3) + 359/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","20728":"-515/(5038848*epsilon**2) + 4631/(13436928*epsilon**3) - 569/(1119744*epsilon**4) + 35/(93312*epsilon**5) - 1/(7776*epsilon**6)","20729":"-139*f_3/(414720*epsilon**2) - 34193/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(3840*epsilon**3) + 5873/(14929920*epsilon**3) - 499/(1244160*epsilon**4) + 19/(103680*epsilon**5) - 1/(25920*epsilon**6)","20730":"35/(419904*epsilon**2) - 191/(124416*epsilon**3) + 337/(93312*epsilon**4) - 1/(288*epsilon**5) + 1/(648*epsilon**6)","20731":"119*f_3/(34560*epsilon**2) - 41579/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(320*epsilon**3) - 23/(746496*epsilon**3) + 649/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","20732":"-605/(2519424*epsilon**2) + 1699/(2239488*epsilon**3) - 151/(139968*epsilon**4) + 1/(1296*epsilon**5) - 1/(3888*epsilon**6)","20733":"-19*f_3/(69120*epsilon**2) - 232909/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 1381/(699840*epsilon**3) - 241/(207360*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","20734":"5/(46656*epsilon**3) - 19/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","20735":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","20736":"5/(46656*epsilon**3) - 19/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","20737":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","20738":"-55/(1119744*epsilon**3) + 347/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","20739":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","20740":"-55/(1119744*epsilon**3) + 347/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","20741":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","20742":"25/(559872*epsilon**4) - 85/(1492992*epsilon**5) + 5/(124416*epsilon**6)","20743":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 29/(6635520*epsilon**2) + f_3/(207360*epsilon**3) - 1/(9953280*epsilon**3) + 61/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","20744":"2365/(11943936*epsilon**2) - 24491/(53747712*epsilon**3) + 1721/(4478976*epsilon**4) - 61/(373248*epsilon**5) + 1/(31104*epsilon**6)","20745":"-215/(497664*epsilon**2) + 8147/(4478976*epsilon**3) - 457/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","20746":"-11*f_3/(82944*epsilon**2) - 30943/(107495424*epsilon**2) + f_3/(6912*epsilon**3) + 3623/(4478976*epsilon**3) - 361/(373248*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","20747":"-215/(1327104*epsilon**3) + 1171/(5971968*epsilon**4) - 25/(248832*epsilon**5) + 1/(41472*epsilon**6)","20748":"11*f_3/(497664*epsilon**2) - 275/(23887872*epsilon**2) - f_3/(41472*epsilon**3) + 1/(13436928*epsilon**3) + 31/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","20749":"f_3/(3456*epsilon**2) + 2813/(4478976*epsilon**2) - f_3/(1152*epsilon**3) - 1475/(497664*epsilon**3) + 173/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","20750":"f_3/(9216*epsilon**3) + 2813/(11943936*epsilon**3) - 403/(995328*epsilon**4) + 29/(82944*epsilon**5) - 1/(6912*epsilon**6)","20751":"-f_3/(20736*epsilon**2) + 25/(995328*epsilon**2) + f_3/(6912*epsilon**3) - 431/(8957952*epsilon**3) - 43/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","20752":"-f_3/(55296*epsilon**3) + 25/(2654208*epsilon**3) + 61/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","20753":"11*f_3/(497664*epsilon**2) - 275/(23887872*epsilon**2) - f_3/(41472*epsilon**3) + 1/(13436928*epsilon**3) + 31/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","20754":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","20755":"-f_3/(20736*epsilon**2) + 25/(995328*epsilon**2) + f_3/(6912*epsilon**3) - 431/(8957952*epsilon**3) - 43/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","20756":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","20757":"-f_3/(55296*epsilon**3) + 25/(2654208*epsilon**3) + 61/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","20758":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 29/(6635520*epsilon**2) + f_3/(207360*epsilon**3) - 1/(9953280*epsilon**3) + 61/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","20759":"-23*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 2717/(414720*epsilon**2) + f_3/(2880*epsilon**3) - 19/(13824*epsilon**3) - 41/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","20760":"11*f_3/(41472*epsilon**2) - 1265/(1990656*epsilon**2) - f_3/(3456*epsilon**3) + 59/(41472*epsilon**3) - 5/(2592*epsilon**5) + 1/(864*epsilon**6)","20761":"-f_3/(1728*epsilon**2) + 115/(82944*epsilon**2) + f_3/(576*epsilon**3) - 53/(9216*epsilon**3) + 7/(2304*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","20762":"-f_3/(4608*epsilon**3) + 115/(221184*epsilon**3) - 11/(18432*epsilon**4) - 1/(1536*epsilon**5) + 1/(1152*epsilon**6)","20763":"13*f_3/(69120*epsilon**2) - 16709/(11197440*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(1944*epsilon**3) + 47/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","20764":"13*f_3/(69120*epsilon**2) - 16709/(11197440*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(1944*epsilon**3) + 47/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","20765":"17*f_3/(34560*epsilon**2) - 371/(414720*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 11/(69120*epsilon**3) + 7/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","20766":"17*f_3/(34560*epsilon**2) - 371/(414720*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 11/(69120*epsilon**3) + 7/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","20767":"-13*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 2137/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 421/(7464960*epsilon**3) - 37/(124416*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","20768":"-13*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 2137/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 421/(7464960*epsilon**3) - 37/(124416*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","20769":"13*f_3/(69120*epsilon**2) - 5299/(5598720*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 71/(155520*epsilon**3) + 163/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","20770":"-59*f_3/(12960*epsilon**2) - 7*f_5/(2880*epsilon**2) - pi**4/(103680*epsilon**2) + 22061/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 491/(138240*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","20771":"23/(4478976*epsilon**2) - 7/(497664*epsilon**3) - 43/(559872*epsilon**4) + 5/(23328*epsilon**5) - 1/(7776*epsilon**6)","20772":"-13/(2239488*epsilon**2) - 19/(248832*epsilon**3) - 25/(279936*epsilon**4) + 5/(11664*epsilon**5) - 1/(3888*epsilon**6)","20773":"103/(559872*epsilon**2) + 35/(93312*epsilon**3) - 673/(559872*epsilon**4) + 7/(7776*epsilon**5) - 1/(3888*epsilon**6)","20774":"-f_3/(1728*epsilon**2) + 7/(6912*epsilon**2) - f_3/(576*epsilon**3) + 13/(6912*epsilon**3) + f_3/(432*epsilon**4) - 13/(1728*epsilon**4) + 1/(216*epsilon**5)","20775":"-1/(7776*epsilon**2) + 1/(6912*epsilon**3) + 95/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","20776":"-1/(7776*epsilon**2) + 1/(6912*epsilon**3) + 95/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","20777":"71/(124416*epsilon**2) + 5/(13824*epsilon**3) - 125/(31104*epsilon**4) + 1/(81*epsilon**5) - 1/(108*epsilon**6)","20778":"-103/(746496*epsilon**2) - 31/(248832*epsilon**3) + 229/(186624*epsilon**4) - 1/(576*epsilon**5) + 1/(1296*epsilon**6)","20779":"7/(62208*epsilon**2) - 11/(6912*epsilon**3) - 61/(15552*epsilon**4) + 19/(1296*epsilon**5) - 1/(108*epsilon**6)","20780":"-121/(373248*epsilon**2) - 5/(13824*epsilon**3) + 2/(729*epsilon**4) - 7/(1944*epsilon**5) + 1/(648*epsilon**6)","20781":"1/(6912*epsilon**3) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","20782":"1/(6912*epsilon**3) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","20783":"-11/(165888*epsilon**3) - 7/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","20784":"-11/(165888*epsilon**3) - 7/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","20785":"5/(82944*epsilon**4) + 5/(27648*epsilon**5) - 5/(20736*epsilon**6)","20786":"-67*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 3187/(3359232*epsilon**2) + f_3/(51840*epsilon**3) - 4541/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","20787":"-11*f_3/(248832*epsilon**2) + 19349/(107495424*epsilon**2) + f_3/(20736*epsilon**3) - 73/(248832*epsilon**3) - 1/(11664*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","20788":"-11*f_3/(248832*epsilon**2) + 19349/(107495424*epsilon**2) + f_3/(20736*epsilon**3) - 73/(248832*epsilon**3) - 1/(11664*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","20789":"-67*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 3187/(3359232*epsilon**2) + f_3/(51840*epsilon**3) - 4541/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","20790":"-f_3/(11520*epsilon**2) - 67141/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) + 7*f_3/(17280*epsilon**3) + 6173/(7464960*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","20791":"f_3/(10368*epsilon**2) - 1759/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + 2075/(1492992*epsilon**3) - 1/(4608*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","20792":"f_3/(10368*epsilon**2) - 1759/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + 2075/(1492992*epsilon**3) - 1/(4608*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","20793":"-f_3/(11520*epsilon**2) - 67141/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) + 7*f_3/(17280*epsilon**3) + 6173/(7464960*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","20794":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20795":"f_3/(27648*epsilon**3) - 1759/(11943936*epsilon**3) + 79/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","20796":"f_3/(27648*epsilon**3) - 1759/(11943936*epsilon**3) + 79/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","20797":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20798":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20799":"61*f_3/(17280*epsilon**2) - 823/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 1/(46080*epsilon**3) - 23/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20800":"-7*f_3/(960*epsilon**2) - f_5/(288*epsilon**2) + 869/(69120*epsilon**2) + f_3/(96*epsilon**3) - 163/(15360*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20801":"-11*f_3/(960*epsilon**2) + f_5/(288*epsilon**2) + 769/(69120*epsilon**2) + f_3/(96*epsilon**3) - 49/(5120*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20802":"-f_3/(80*epsilon**2) + 37/(2560*epsilon**2) + f_3/(96*epsilon**3) - 101/(9216*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20803":"-43*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) + 197/(23040*epsilon**2) + f_3/(96*epsilon**3) - 85/(9216*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20804":"97*f_3/(17280*epsilon**2) - 1399/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 1/(46080*epsilon**3) - 23/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20805":"-f_3/(4608*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 35387/(44789760*epsilon**2) - f_3/(2160*epsilon**3) - 1219/(622080*epsilon**3) + 71/(41472*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","20806":"157*f_3/(69120*epsilon**2) - 68221/(44789760*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(864*epsilon**3) - 283/(622080*epsilon**3) + 283/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","20807":"-23*f_3/(69120*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9151/(8957952*epsilon**2) - f_3/(2160*epsilon**3) - 251/(124416*epsilon**3) + 71/(41472*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","20808":"-283*f_3/(103680*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 851/(622080*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 403/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","20809":"581*f_3/(103680*epsilon**2) + 31*f_5/(5760*epsilon**2) - 5791/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 979/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","20810":"-283*f_3/(103680*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 1283/(622080*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 403/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","20811":"-329*f_3/(34560*epsilon**2) + f_5/(288*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 373/(51840*epsilon**2) + f_3/(90*epsilon**3) - 383/(34560*epsilon**3) + 43/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","20812":"-f_3/(2304*epsilon**2) - 203/(69120*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) - 137/(34560*epsilon**3) + 19/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","20813":"31*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 11/(4608*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) - 25/(6912*epsilon**3) + 19/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","20814":"1649*f_3/(103680*epsilon**2) - f_5/(1440*epsilon**2) - 2993/(124416*epsilon**2) + 41*pi**4/(1036800*epsilon**2) - 229*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7121/(207360*epsilon**3) + f_3/(80*epsilon**4) - 13/(960*epsilon**4) + 1/(480*epsilon**5)","20815":"f_3/(135*epsilon**2) - pi**4/(43200*epsilon**2) + 31/(20736*epsilon**2) - f_3/(360*epsilon**3) + 1133/(138240*epsilon**3) - 119/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20816":"11*f_3/(3456*epsilon**2) - f_5/(288*epsilon**2) - 599/(103680*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + 1013/(138240*epsilon**3) - 71/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20817":"f_3/(17280*epsilon**2) - 119/(25920*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + 193/(27648*epsilon**3) - 71/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","20818":"211*f_3/(103680*epsilon**2) - 325/(139968*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6127/(7464960*epsilon**3) + 221/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20819":"-29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 2681/(1399680*epsilon**2) + f_3/(2160*epsilon**3) - 10073/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20820":"65*f_3/(20736*epsilon**2) - f_5/(576*epsilon**2) - 10489/(5598720*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1139/(1492992*epsilon**3) + 221/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20821":"-431*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(622080*epsilon**2) + 565/(373248*epsilon**2) + f_3/(384*epsilon**3) - 757/(248832*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","20822":"-899*f_3/(311040*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(622080*epsilon**2) + 1577/(466560*epsilon**2) + f_3/(384*epsilon**3) - 4649/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","20823":"-431*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(622080*epsilon**2) + 3041/(1866240*epsilon**2) + f_3/(384*epsilon**3) - 757/(248832*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","20824":"-f_3**2/(720*epsilon**2) - 3*f_3/(320*epsilon**2) + 31*f_5/(864*epsilon**2) - 3661/(103680*epsilon**2) - pi**4/(28800*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(60*epsilon**3) - f_5/(18*epsilon**3) + 31/(864*epsilon**3) - 1/(120*epsilon**4)","20825":"17*f_3/(12960*epsilon**2) - 24721/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 3737/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20826":"53*f_3/(51840*epsilon**2) - 3821/(4478976*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 4601/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20827":"-f_3/(540*epsilon**2) + pi**4/(259200*epsilon**2) + 6259/(4478976*epsilon**2) + f_3/(2160*epsilon**3) - 14753/(7464960*epsilon**3) + 509/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20828":"119*f_3/(51840*epsilon**2) - f_5/(576*epsilon**2) - 10357/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 5033/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20829":"-29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 26111/(22394880*epsilon**2) + f_3/(2160*epsilon**3) - 14753/(7464960*epsilon**3) + 509/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20830":"f_3/(1620*epsilon**2) + f_5/(1728*epsilon**2) - 17269/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 4169/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","20831":"-73*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 2749/(33592320*epsilon**2) + f_3/(12960*epsilon**3) + 17879/(22394880*epsilon**3) - 31/(46080*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","20832":"67*f_3/(311040*epsilon**2) - 10231/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 26519/(22394880*epsilon**3) - 101/(138240*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","20833":"73*f_3/(311040*epsilon**2) - 11257/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5347/(4478976*epsilon**3) - 101/(138240*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","20834":"73*f_3/(20736*epsilon**2) - f_5/(90*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","20835":"37*f_3/(20736*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","20836":"37*f_3/(20736*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","20837":"-641*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 1153/(497664*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1459/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","20838":"1411*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 4247/(497664*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 2323/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","20839":"-641*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 4037/(2488320*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1459/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","20840":"-5*f_3/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 2149/(1866240*epsilon**2) + f_3/(4320*epsilon**3) + 577/(3732480*epsilon**3) + 7/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20841":"f_3/(2560*epsilon**2) + f_5/(1728*epsilon**2) - 193/(233280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4357/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20842":"59*f_3/(69120*epsilon**2) - 1553/(1866240*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 893/(746496*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20843":"-173*f_3/(207360*epsilon**2) + 1343/(3732480*epsilon**2) + 13*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 793/(3732480*epsilon**3) + 43/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20844":"41*f_3/(34560*epsilon**2) + f_5/(1728*epsilon**2) - 1759/(933120*epsilon**2) - pi**4/(345600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1433/(746496*epsilon**3) - 13/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20845":"5*f_3/(4608*epsilon**2) - 1841/(1866240*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4573/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20846":"13*f_3/(6912*epsilon**2) - 4031/(1866240*epsilon**2) - pi**4/(345600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 7381/(3732480*epsilon**3) - 13/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20847":"53*f_3/(23040*epsilon**2) - f_5/(576*epsilon**2) - 157/(233280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4249/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20848":"-221*f_3/(207360*epsilon**2) + 427/(746496*epsilon**2) + 13*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 137/(746496*epsilon**3) + 43/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","20849":"-7*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 47/(2488320*epsilon**2) + f_3/(51840*epsilon**3) - 47/(1119744*epsilon**3) - 67/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20850":"7*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 43/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 23/(2799360*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20851":"-29*f_3/(622080*epsilon**2) - 1/(276480*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 13/(349920*epsilon**3) - 67/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20852":"11*f_3/(1244160*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 19/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 19/(5598720*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20853":"-337*f_3/(1244160*epsilon**2) + pi**4/(2488320*epsilon**2) + 97/(373248*epsilon**2) + f_3/(5184*epsilon**3) - 209/(1119744*epsilon**3) - 31/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20854":"-13*f_3/(1244160*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 67/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 73/(5598720*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","20855":"f_3/(7680*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(230400*epsilon**2) + 133/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 1009/(3732480*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20856":"-3587/(5598720*epsilon**2) - 715/(1492992*epsilon**3) + 163/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","20857":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","20858":"f_3/(1440*epsilon**2) - pi**4/(172800*epsilon**2) - 997/(7464960*epsilon**2) - f_3/(8640*epsilon**3) + 371/(746496*epsilon**3) - 143/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20859":"-935/(53747712*epsilon**2) + 1187/(17915904*epsilon**3) - 385/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","20860":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","20861":"-f_3/(2430*epsilon**2) + pi**4/(1555200*epsilon**2) + 1625/(1679616*epsilon**2) + f_3/(12960*epsilon**3) - 5747/(11197440*epsilon**3) - 253/(746496*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","20862":"85/(2239488*epsilon**2) - 1/(4608*epsilon**3) + 7/(9216*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","20863":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","20864":"f_3/(1080*epsilon**2) - 13313/(8957952*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(17280*epsilon**3) + 1897/(1492992*epsilon**3) + 49/(124416*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","20865":"85/(5971968*epsilon**3) - 77/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","20866":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","20867":"-19*f_3/(311040*epsilon**2) - 641/(29859840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(103680*epsilon**3) - 4061/(44789760*epsilon**3) + 241/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20868":"-f_3/(1244160*epsilon**2) - 703/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 31/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20869":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","20870":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","20871":"-103*f_3/(1244160*epsilon**2) + 1/(61440*epsilon**2) + pi**4/(2488320*epsilon**2) + f_3/(20736*epsilon**3) - 203/(3732480*epsilon**3) - 203/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20872":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","20873":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","20874":"-49*f_3/(311040*epsilon**2) + pi**4/(1555200*epsilon**2) + 139/(1244160*epsilon**2) + f_3/(12960*epsilon**3) - 89/(933120*epsilon**3) - 179/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20875":"-53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 493/(7464960*epsilon**2) + f_3/(51840*epsilon**3) - 7/(186624*epsilon**3) - 251/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20876":"-173*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 2377/(3732480*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1259/(3732480*epsilon**3) + 361/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20877":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","20878":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","20879":"7*f_3/(23040*epsilon**2) - pi**4/(230400*epsilon**2) + 403/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 245/(746496*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20880":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","20881":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","20882":"f_3/(5760*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) - 673/(7464960*epsilon**2) - f_3/(8640*epsilon**3) + 1639/(3732480*epsilon**3) - 143/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20883":"-23*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 2087/(7464960*epsilon**2) + f_3/(4320*epsilon**3) - 629/(3732480*epsilon**3) + 289/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20884":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","20885":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","20886":"-f_3/(77760*epsilon**2) - 95/(1990656*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 2189/(44789760*epsilon**3) + 169/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20887":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","20888":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","20889":"1579/(22394880*epsilon**2) + 2489/(44789760*epsilon**3) - 11/(62208*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","20890":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","20891":"23*f_3/(1244160*epsilon**2) - 727/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20892":"-47*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 433/(7464960*epsilon**2) + f_3/(51840*epsilon**3) - 61/(1866240*epsilon**3) - 251/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20893":"-19*f_3/(77760*epsilon**2) - f_5/(34560*epsilon**2) - 3019/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 13/(497664*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","20894":"71*f_3/(138240*epsilon**2) + 7*f_5/(34560*epsilon**2) - 8257/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1909/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","20895":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","20896":"7*f_3/(15552*epsilon**2) - f_5/(34560*epsilon**2) - 11299/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 353/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","20897":"-1081/(483729408*epsilon**2) + 67/(6718464*epsilon**3) + 31/(3359232*epsilon**4) - 1/(17496*epsilon**5) + 1/(23328*epsilon**6)","20898":"-41267/(806215680*epsilon**2) + 2597/(268738560*epsilon**3) + 41/(1119744*epsilon**4) - 101/(1866240*epsilon**5) + 1/(38880*epsilon**6)","20899":"5003/(80621568*epsilon**2) - 5371/(67184640*epsilon**3) + 1237/(22394880*epsilon**4) - 5/(186624*epsilon**5) + 1/(155520*epsilon**6)","20900":"611/(241864704*epsilon**2) + 97/(3359232*epsilon**3) - 5/(1679616*epsilon**4) - 1/(8748*epsilon**5) + 1/(11664*epsilon**6)","20901":"-31*f_3/(1244160*epsilon**2) - 1223/(25194240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 5657/(134369280*epsilon**3) + 31/(699840*epsilon**4) - 101/(933120*epsilon**5) + 1/(19440*epsilon**6)","20902":"11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 18719/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 2797/(33592320*epsilon**3) + 1021/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","20903":"-4841/(60466176*epsilon**2) - 509/(20155392*epsilon**3) + 265/(839808*epsilon**4) - 19/(69984*epsilon**5) + 1/(11664*epsilon**6)","20904":"-91571/(201553920*epsilon**2) - 1043/(7464960*epsilon**3) + 13/(29160*epsilon**4) - 37/(155520*epsilon**5) + 1/(19440*epsilon**6)","20905":"30989/(50388480*epsilon**2) - 53189/(67184640*epsilon**3) + 4319/(11197440*epsilon**4) - 47/(466560*epsilon**5) + 1/(77760*epsilon**6)","20906":"47*f_3/(186624*epsilon**2) - 329/(746496*epsilon**2) + 5*f_3/(15552*epsilon**3) - 11/(186624*epsilon**3) - f_3/(1296*epsilon**4) + 31/(15552*epsilon**4) - 1/(648*epsilon**5)","20907":"67*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - 689/(933120*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(2304*epsilon**3) - 209/(414720*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 25/(10368*epsilon**4) - 11/(8640*epsilon**5)","20908":"-35*f_3/(248832*epsilon**2) + f_5/(4320*epsilon**2) - 13*pi**4/(4147200*epsilon**2) + 3443/(3732480*epsilon**2) + 7*f_3/(5760*epsilon**3) - 323/(124416*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 97/(51840*epsilon**4) - 1/(2160*epsilon**5)","20909":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","20910":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","20911":"-11*f_3/(41472*epsilon**2) - 865/(2985984*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 8017/(11197440*epsilon**3) - 2813/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","20912":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","20913":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","20914":"-3337/(13436928*epsilon**2) + 101/(373248*epsilon**3) + 47/(93312*epsilon**4) - 1/(324*epsilon**5) + 1/(324*epsilon**6)","20915":"-7*f_3/(23040*epsilon**2) - 46741/(22394880*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 29/(92160*epsilon**3) + 491/(311040*epsilon**4) - 137/(51840*epsilon**5) + 1/(540*epsilon**6)","20916":"-13*f_3/(23040*epsilon**2) - pi**4/(138240*epsilon**2) + 58471/(22394880*epsilon**2) + f_3/(576*epsilon**3) - 5807/(1866240*epsilon**3) + 323/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","20917":"4841/(80621568*epsilon**2) - 331/(6718464*epsilon**3) - 73/(279936*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","20918":"17*f_3/(82944*epsilon**2) + 1387/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 13/(4976640*epsilon**3) - 239/(622080*epsilon**4) + 43/(103680*epsilon**5) - 1/(6480*epsilon**6)","20919":"-139*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 8683/(268738560*epsilon**2) + f_3/(3840*epsilon**3) + 4649/(14929920*epsilon**3) - 95/(248832*epsilon**4) + 19/(103680*epsilon**5) - 1/(25920*epsilon**6)","20920":"-329/(6718464*epsilon**2) + 145/(186624*epsilon**3) + 5/(23328*epsilon**4) - 5/(1296*epsilon**5) + 1/(324*epsilon**6)","20921":"-13*f_3/(6912*epsilon**2) - pi**4/(345600*epsilon**2) + 17011/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + 379/(414720*epsilon**3) + 163/(155520*epsilon**4) - 17/(5184*epsilon**5) + 1/(540*epsilon**6)","20922":"119*f_3/(34560*epsilon**2) - 57383/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(320*epsilon**3) + 481/(746496*epsilon**3) + 577/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","20923":"5687/(40310784*epsilon**2) - 1/(11664*epsilon**3) - 169/(279936*epsilon**4) + 1/(972*epsilon**5) - 1/(1944*epsilon**6)","20924":"11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 26579/(26873856*epsilon**2) + f_3/(17280*epsilon**3) + 163/(2488320*epsilon**3) - 973/(933120*epsilon**4) + 29/(31104*epsilon**5) - 1/(3240*epsilon**6)","20925":"-19*f_3/(69120*epsilon**2) - 33557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 623/(349920*epsilon**3) - 233/(207360*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","20926":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","20927":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","20928":"-23*f_3/(207360*epsilon**2) + 1613/(17915904*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 2237/(44789760*epsilon**3) - 581/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","20929":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","20930":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","20931":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","20932":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","20933":"61*f_3/(1244160*epsilon**2) - 133/(1866240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 167/(13436928*epsilon**3) + 365/(4478976*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","20934":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","20935":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","20936":"-235/(8957952*epsilon**4) - 25/(746496*epsilon**5) + 5/(62208*epsilon**6)","20937":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","20938":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 281/(59719680*epsilon**2) + f_3/(207360*epsilon**3) + 29/(3317760*epsilon**3) - 11/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","20939":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","20940":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","20941":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","20942":"-1361/(22394880*epsilon**2) - 479/(67184640*epsilon**3) + 1969/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","20943":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","20944":"533/(67184640*epsilon**2) - 109/(5598720*epsilon**3) + 67/(746496*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","20945":"-517/(44789760*epsilon**2) - 479/(67184640*epsilon**3) + 1897/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","20946":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","20947":"-5663/(134369280*epsilon**2) - 1609/(26873856*epsilon**3) + 73/(466560*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","20948":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","20949":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","20950":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","20951":"f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 6313/(89579520*epsilon**2) - f_3/(11520*epsilon**3) + 1507/(44789760*epsilon**3) - 145/(746496*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","20952":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","20953":"7*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) - 2713/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 1133/(44789760*epsilon**3) - 211/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","20954":"f_3/(20736*epsilon**2) - 4427/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 1003/(44789760*epsilon**3) - 653/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","20955":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","20956":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 12029/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 1567/(44789760*epsilon**3) - 523/(1866240*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","20957":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","20958":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","20959":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","20960":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 299/(179159040*epsilon**2) + f_3/(69120*epsilon**3) - 59/(29859840*epsilon**3) + 37/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","20961":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","20962":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","20963":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 2047/(179159040*epsilon**2) + f_3/(69120*epsilon**3) + 29/(29859840*epsilon**3) + 13/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","20964":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","20965":"f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 139/(29859840*epsilon**2) - f_3/(207360*epsilon**3) + 1279/(89579520*epsilon**3) - 17/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","20966":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","20967":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","20968":"-2977/(7464960*epsilon**2) - 241/(746496*epsilon**3) + 577/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20969":"5489/(107495424*epsilon**2) - 1/(9216*epsilon**3) - 25/(186624*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","20970":"-499/(4478976*epsilon**2) + 671/(1492992*epsilon**3) + 1/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","20971":"-499/(11943936*epsilon**3) + 43/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","20972":"683/(7464960*epsilon**2) + 77/(1866240*epsilon**3) - 347/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20973":"-f_3/(12960*epsilon**2) - pi**4/(518400*epsilon**2) + 743/(7464960*epsilon**2) + f_3/(2880*epsilon**3) - 233/(3732480*epsilon**3) + 29/(248832*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","20974":"f_3/(51840*epsilon**2) - 317/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 95/(8957952*epsilon**3) + 5/(746496*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","20975":"7/(116640*epsilon**2) + 23/(1866240*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","20976":"f_3/(62208*epsilon**2) + 7*f_5/(17280*epsilon**2) - 8923/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) - 79/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","20977":"253/(120932352*epsilon**2) - 151/(8957952*epsilon**3) + 149/(3359232*epsilon**4) - 7/(139968*epsilon**5) + 1/(46656*epsilon**6)","20978":"-143/(60466176*epsilon**2) - 83/(4478976*epsilon**3) + 131/(1679616*epsilon**4) - 7/(69984*epsilon**5) + 1/(23328*epsilon**6)","20979":"1133/(15116544*epsilon**2) - 2477/(10077696*epsilon**3) + 1061/(3359232*epsilon**4) - 25/(139968*epsilon**5) + 1/(23328*epsilon**6)","20980":"-11*f_3/(46656*epsilon**2) + 77/(186624*epsilon**2) + 17*f_3/(31104*epsilon**3) - 533/(373248*epsilon**3) - f_3/(2592*epsilon**4) + 55/(31104*epsilon**4) - 1/(1296*epsilon**5)","20981":"-11/(209952*epsilon**2) + 7/(20736*epsilon**3) - 307/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","20982":"-11/(209952*epsilon**2) + 7/(20736*epsilon**3) - 307/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","20983":"781/(3359232*epsilon**2) - 271/(248832*epsilon**3) + 485/(186624*epsilon**4) - 1/(324*epsilon**5) + 1/(648*epsilon**6)","20984":"-1133/(20155392*epsilon**2) + 3335/(13436928*epsilon**3) - 497/(1119744*epsilon**4) + 35/(93312*epsilon**5) - 1/(7776*epsilon**6)","20985":"77/(1679616*epsilon**2) - 37/(41472*epsilon**3) + 265/(93312*epsilon**4) - 1/(288*epsilon**5) + 1/(648*epsilon**6)","20986":"-1331/(10077696*epsilon**2) + 1243/(2239488*epsilon**3) - 133/(139968*epsilon**4) + 1/(1296*epsilon**5) - 1/(3888*epsilon**6)","20987":"11/(186624*epsilon**3) - 13/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","20988":"11/(186624*epsilon**3) - 13/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","20989":"-121/(4478976*epsilon**3) + 275/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","20990":"-121/(4478976*epsilon**3) + 275/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","20991":"55/(2239488*epsilon**4) - 85/(1492992*epsilon**5) + 5/(124416*epsilon**6)","20992":"-517/(71663616*epsilon**2) + 37/(13436928*epsilon**3) + 53/(1119744*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","20993":"47/(2985984*epsilon**2) - 323/(8957952*epsilon**3) - 31/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","20994":"47/(7962624*epsilon**3) + 25/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","20995":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 299/(179159040*epsilon**2) + f_3/(69120*epsilon**3) - 59/(29859840*epsilon**3) + 37/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","20996":"13*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 253/(2799360*epsilon**2) + f_3/(17280*epsilon**3) + 17/(38880*epsilon**3) + 187/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","20997":"11*f_3/(124416*epsilon**2) - 14905/(107495424*epsilon**2) - f_3/(10368*epsilon**3) + 8287/(17915904*epsilon**3) - 31/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","20998":"-f_3/(5184*epsilon**2) + 1355/(4478976*epsilon**2) + f_3/(1728*epsilon**3) - 2369/(1492992*epsilon**3) + 209/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","20999":"-f_3/(13824*epsilon**3) + 1355/(11943936*epsilon**3) - 169/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","21000":"23*f_3/(1244160*epsilon**2) - 727/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","21001":"43*f_3/(207360*epsilon**2) - pi**4/(414720*epsilon**2) + 1291/(11197440*epsilon**2) - f_3/(3456*epsilon**3) + 43/(77760*epsilon**3) + 23/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","21002":"-11*f_3/(62208*epsilon**2) + 10439/(107495424*epsilon**2) + f_3/(5184*epsilon**3) + 1303/(17915904*epsilon**3) - 23/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","21003":"f_3/(2592*epsilon**2) - 949/(4478976*epsilon**2) - f_3/(864*epsilon**3) + 367/(1492992*epsilon**3) + 137/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","21004":"f_3/(6912*epsilon**3) - 949/(11943936*epsilon**3) - 97/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","21005":"-103*f_3/(1244160*epsilon**2) + 1/(61440*epsilon**2) + pi**4/(2488320*epsilon**2) + f_3/(20736*epsilon**3) - 203/(3732480*epsilon**3) - 203/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","21006":"37*f_3/(207360*epsilon**2) + 59/(1399680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 127/(311040*epsilon**3) + 187/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","21007":"11*f_3/(124416*epsilon**2) - 17281/(107495424*epsilon**2) - f_3/(10368*epsilon**3) + 8719/(17915904*epsilon**3) - 31/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","21008":"-f_3/(5184*epsilon**2) + 1571/(4478976*epsilon**2) + f_3/(1728*epsilon**3) - 2585/(1492992*epsilon**3) + 209/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","21009":"-f_3/(13824*epsilon**3) + 1571/(11943936*epsilon**3) - 169/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","21010":"-f_3/(1244160*epsilon**2) - 703/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 31/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","21011":"7*f_3/(11520*epsilon**2) - 439/(138240*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(2880*epsilon**3) - 79/(69120*epsilon**3) + 23/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","21012":"11*f_3/(6912*epsilon**2) - 1067/(663552*epsilon**2) - f_3/(576*epsilon**3) + 725/(331776*epsilon**3) + 1/(3072*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","21013":"-f_3/(288*epsilon**2) + 97/(27648*epsilon**2) + f_3/(96*epsilon**3) - 317/(27648*epsilon**3) + 5/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","21014":"-f_3/(768*epsilon**3) + 97/(73728*epsilon**3) - 13/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","21015":"7*f_3/(23040*epsilon**2) - pi**4/(230400*epsilon**2) + 403/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 245/(746496*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","21016":"19*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 7/(3072*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(2880*epsilon**3) - 11/(13824*epsilon**3) + 23/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","21017":"11*f_3/(6912*epsilon**2) - 11/(8192*epsilon**2) - f_3/(576*epsilon**3) + 629/(331776*epsilon**3) + 1/(3072*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","21018":"-f_3/(288*epsilon**2) + 3/(1024*epsilon**2) + f_3/(96*epsilon**3) - 269/(27648*epsilon**3) + 5/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","21019":"-f_3/(768*epsilon**3) + 9/(8192*epsilon**3) - 13/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","21020":"f_3/(7680*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(230400*epsilon**2) + 133/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 1009/(3732480*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","21021":"41*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 61/(82944*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(13824*epsilon**3) - 5/(4608*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","21022":"-11*f_3/(5184*epsilon**2) + 3223/(1990656*epsilon**2) + f_3/(432*epsilon**3) - 971/(331776*epsilon**3) + 19/(9216*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","21023":"f_3/(216*epsilon**2) - 293/(82944*epsilon**2) - f_3/(72*epsilon**3) + 121/(9216*epsilon**3) - 43/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","21024":"f_3/(576*epsilon**3) - 293/(221184*epsilon**3) + 35/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","21025":"-173*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 2377/(3732480*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1259/(3732480*epsilon**3) + 361/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","21026":"-11*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 6149/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 443/(138240*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","21027":"-209*f_3/(248832*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 6985/(5971968*epsilon**2) + 13*f_3/(5184*epsilon**3) - 1691/(497664*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 43/(13824*epsilon**4) - 1/(1152*epsilon**5)","21028":"19*f_3/(10368*epsilon**2) - 635/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - 31*f_3/(3456*epsilon**3) - pi**4/(34560*epsilon**3) + 1019/(82944*epsilon**3) + f_3/(96*epsilon**4) - 1/(64*epsilon**4) + 1/(192*epsilon**5)","21029":"19*f_3/(27648*epsilon**3) - 635/(663552*epsilon**3) + pi**4/(276480*epsilon**3) - f_3/(768*epsilon**4) + 1/(576*epsilon**4) - 1/(1536*epsilon**5)","21030":"-19*f_3/(77760*epsilon**2) - f_5/(34560*epsilon**2) - 3019/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 13/(497664*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","21031":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","21032":"-f_3/(6480*epsilon**2) - pi**4/(259200*epsilon**2) + 9289/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 113/(1492992*epsilon**3) - 257/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","21033":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","21034":"-23689/(67184640*epsilon**2) + 643/(11197440*epsilon**3) - 113/(373248*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","21035":"1685/(6718464*epsilon**2) - 3119/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","21036":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","21037":"-f_3/(13824*epsilon**2) + pi**4/(691200*epsilon**2) + 13501/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 1673/(7464960*epsilon**3) + 103/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","21038":"-f_3/(2160*epsilon**2) - pi**4/(345600*epsilon**2) + 8387/(44789760*epsilon**2) + f_3/(1920*epsilon**3) + 601/(1492992*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","21039":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","21040":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","21041":"7*f_3/(103680*epsilon**2) - 3049/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 23/(8957952*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","21042":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","21043":"-103/(5598720*epsilon**2) - 559/(8957952*epsilon**3) + 1/(17280*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","21044":"-11*f_3/(62208*epsilon**2) + 28457/(107495424*epsilon**2) + f_3/(5184*epsilon**3) - 107/(248832*epsilon**3) - 7/(186624*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","21045":"f_3/(2592*epsilon**2) - 2587/(4478976*epsilon**2) - f_3/(864*epsilon**3) + 3047/(1492992*epsilon**3) - 7/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","21046":"f_3/(6912*epsilon**3) - 2587/(11943936*epsilon**3) + 115/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","21047":"-f_3/(77760*epsilon**2) - 95/(1990656*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 2189/(44789760*epsilon**3) + 169/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","21048":"-2827/(26873856*epsilon**2) + 923/(17915904*epsilon**3) + 367/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","21049":"5159/(35831808*epsilon**2) - 20531/(53747712*epsilon**3) + 1649/(4478976*epsilon**4) - 61/(373248*epsilon**5) + 1/(31104*epsilon**6)","21050":"257/(1119744*epsilon**2) - 137/(248832*epsilon**3) - 199/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","21051":"11*f_3/(82944*epsilon**2) + 13453/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 551/(4478976*epsilon**3) - 209/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(1728*epsilon**6)","21052":"-11*f_3/(82944*epsilon**2) - 12727/(107495424*epsilon**2) + f_3/(6912*epsilon**3) + 2399/(4478976*epsilon**3) - 325/(373248*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","21053":"257/(2985984*epsilon**3) + 103/(1990656*epsilon**4) - 1/(6912*epsilon**5) + 1/(13824*epsilon**6)","21054":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","21055":"11*f_3/(497664*epsilon**2) - 1793/(71663616*epsilon**2) - f_3/(41472*epsilon**3) + 397/(13436928*epsilon**3) + 11/(279936*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","21056":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","21057":"-451/(53747712*epsilon**2) - 7/(1327104*epsilon**3) + 223/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","21058":"-469/(1492992*epsilon**2) + 6419/(4478976*epsilon**3) - 433/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","21059":"-469/(3981312*epsilon**3) + 1099/(5971968*epsilon**4) - 25/(248832*epsilon**5) + 1/(41472*epsilon**6)","21060":"-f_3/(3456*epsilon**2) - 1223/(4478976*epsilon**2) + f_3/(1152*epsilon**3) + 131/(165888*epsilon**3) + 53/(41472*epsilon**4) - 49/(10368*epsilon**5) + 1/(288*epsilon**6)","21061":"f_3/(3456*epsilon**2) + 1157/(4478976*epsilon**2) - f_3/(1152*epsilon**3) - 827/(497664*epsilon**3) + 149/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","21062":"-f_3/(9216*epsilon**3) - 1223/(11943936*epsilon**3) - 11/(995328*epsilon**4) + 37/(82944*epsilon**5) - 1/(2304*epsilon**6)","21063":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","21064":"-f_3/(20736*epsilon**2) + 163/(2985984*epsilon**2) + f_3/(6912*epsilon**3) - 1511/(8957952*epsilon**3) - 19/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","21065":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","21066":"41/(2239488*epsilon**2) - 35/(1492992*epsilon**3) - 37/(165888*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","21067":"f_3/(9216*epsilon**3) + 1157/(11943936*epsilon**3) - 331/(995328*epsilon**4) + 29/(82944*epsilon**5) - 1/(6912*epsilon**6)","21068":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","21069":"-f_3/(55296*epsilon**3) + 163/(7962624*epsilon**3) - 11/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","21070":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","21071":"41/(5971968*epsilon**3) + 47/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","21072":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","21073":"-97*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) - 3389/(829440*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(576*epsilon**3) + 11/(138240*epsilon**3) + 41/(11520*epsilon**4) + 1/(320*epsilon**5) - 1/(240*epsilon**6)","21074":"55*f_3/(41472*epsilon**2) - 2497/(1990656*epsilon**2) - 5*f_3/(3456*epsilon**3) + 109/(41472*epsilon**3) - 1/(1728*epsilon**4) - 5/(2592*epsilon**5) + 1/(864*epsilon**6)","21075":"-5*f_3/(1728*epsilon**2) + 227/(82944*epsilon**2) + 5*f_3/(576*epsilon**3) - 101/(9216*epsilon**3) + 5/(768*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","21076":"-5*f_3/(4608*epsilon**3) + 227/(221184*epsilon**3) - 19/(18432*epsilon**4) - 1/(1536*epsilon**5) + 1/(1152*epsilon**6)","21077":"127*f_3/(103680*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(207360*epsilon**2) + 7657/(14929920*epsilon**2) + f_3/(3456*epsilon**3) + 401/(1492992*epsilon**3) - 329/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","21078":"373*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 659/(699840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 253/(311040*epsilon**3) + 139/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","21079":"-23*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - 565/(559872*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 131/(155520*epsilon**3) + 139/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","21080":"343*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 1297/(2239488*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 149/(155520*epsilon**3) + 67/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","21081":"7*f_3/(2304*epsilon**2) - f_5/(144*epsilon**2) - pi**4/(115200*epsilon**2) + 167/(46080*epsilon**2) - f_3/(960*epsilon**3) - 11/(7680*epsilon**3) - 1/(2560*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","21082":"157*f_3/(34560*epsilon**2) - f_5/(144*epsilon**2) - 949/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + f_3/(960*epsilon**3) - 61/(23040*epsilon**3) + 13/(7680*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","21083":"-551*f_3/(34560*epsilon**2) + 5*f_5/(288*epsilon**2) - 1153/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + f_3/(960*epsilon**3) - 53/(23040*epsilon**3) + 13/(7680*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","21084":"-371*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 20117/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 127/(27648*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","21085":"-17*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(129600*epsilon**2) + 7429/(14929920*epsilon**2) - f_3/(17280*epsilon**3) + 3661/(7464960*epsilon**3) - 401/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","21086":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","21087":"-109*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(2073600*epsilon**2) + 7067/(22394880*epsilon**2) - f_3/(17280*epsilon**3) + 3449/(7464960*epsilon**3) - 127/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","21088":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","21089":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","21090":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","21091":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","21092":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","21093":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","21094":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","21095":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","21096":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","21097":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","21098":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","21099":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","21100":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","21101":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","21102":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","21103":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","21104":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","21105":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","21106":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","21107":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","21108":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","21109":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","21110":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","21111":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","21112":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","21113":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","21114":"-2863*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 52231/(7464960*epsilon**2) + f_3/(240*epsilon**3) - 347/(69120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 77/(51840*epsilon**4) - 1/(4320*epsilon**5)","21115":"-3223*f_3/(622080*epsilon**2) - 23*f_5/(17280*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 52231/(7464960*epsilon**2) + f_3/(240*epsilon**3) - 347/(69120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 77/(51840*epsilon**4) - 1/(4320*epsilon**5)","21116":"1643*f_3/(103680*epsilon**2) + 13*f_5/(2880*epsilon**2) - 24677/(1244160*epsilon**2) - 37*pi**4/(1036800*epsilon**2) - 19*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 1739/(103680*epsilon**3) + f_3/(180*epsilon**4) - 61/(8640*epsilon**4) + 1/(720*epsilon**5)","21117":"923*f_3/(103680*epsilon**2) + 11*f_5/(960*epsilon**2) - 24677/(1244160*epsilon**2) - 37*pi**4/(1036800*epsilon**2) - 19*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 1739/(103680*epsilon**3) + f_3/(180*epsilon**4) - 61/(8640*epsilon**4) + 1/(720*epsilon**5)","21118":"-f_3**2/(120*epsilon**2) + 73*f_3/(2160*epsilon**2) - 2633/(82944*epsilon**2) + pi**4/(86400*epsilon**2) - 7*f_3/(360*epsilon**3) + 167/(8640*epsilon**3) - 1/(360*epsilon**4)","21119":"-91*f_3/(51840*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(103680*epsilon**2) + 10231/(7464960*epsilon**2) + 29*f_3/(10368*epsilon**3) - 131/(77760*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","21120":"-79*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) + 599/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) + 29*f_3/(10368*epsilon**3) - 47/(31104*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","21121":"535*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 16327/(7464960*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 73*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 2929/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 5/(10368*epsilon**4) + 1/(12960*epsilon**5)","21122":"535*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 14059/(7464960*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 73*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 2821/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 5/(10368*epsilon**4) + 1/(12960*epsilon**5)","21123":"-293*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 7075/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 413/(103680*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","21124":"-293*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 5563/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 377/(103680*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","21125":"139*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 8683/(44789760*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 467/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","21126":"139*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 4579/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 359/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","21127":"229*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 2117/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","21128":"13*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 6761/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 143/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","21129":"211*f_3/(51840*epsilon**2) + 23*f_5/(2880*epsilon**2) - 23503/(2488320*epsilon**2) - 17*pi**4/(518400*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 989/(103680*epsilon**3) + f_3/(180*epsilon**4) - 49/(8640*epsilon**4) + 1/(720*epsilon**5)","21130":"-91*f_3/(51840*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(103680*epsilon**2) + 10231/(7464960*epsilon**2) + 29*f_3/(10368*epsilon**3) - 131/(77760*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","21131":"-109*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) + 599/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) + 29*f_3/(10368*epsilon**3) - 47/(31104*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","21132":"139*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 8683/(89579520*epsilon**2) - 29*pi**4/(37324800*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 467/(3732480*epsilon**3) + f_3/(25920*epsilon**4) - 31/(311040*epsilon**4) + 1/(25920*epsilon**5)","21133":"229*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 2117/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","21134":"499*f_3/(3732480*epsilon**2) - f_5/(34560*epsilon**2) - 29*pi**4/(37324800*epsilon**2) - 4579/(89579520*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 359/(3732480*epsilon**3) + f_3/(25920*epsilon**4) - 31/(311040*epsilon**4) + 1/(25920*epsilon**5)","21135":"193*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 6761/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 143/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","21136":"31*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**4/(17280*epsilon**2) - 61/(414720*epsilon**2) - 17*f_3/(1728*epsilon**3) + 97/(25920*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(2160*epsilon**4) + 1/(360*epsilon**5)","21137":"7*f_3/(62208*epsilon**2) - 7*f_5/(8640*epsilon**2) + 331/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 281/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","21138":"-11*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 629/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","21139":"-11*f_3/(2592*epsilon**2) + 2783/(497664*epsilon**2) + 23*f_3/(2592*epsilon**3) - 649/(62208*epsilon**3) - f_3/(216*epsilon**4) + 5/(864*epsilon**4) - 1/(864*epsilon**5)","21140":"319*f_3/(746496*epsilon**2) - 583/(995328*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 5*f_3/(7776*epsilon**3) + pi**4/(622080*epsilon**3) + 409/(373248*epsilon**3) + f_3/(5184*epsilon**4) - 7/(10368*epsilon**4) + 1/(5184*epsilon**5)","21141":"319*f_3/(746496*epsilon**2) - 451/(995328*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 5*f_3/(7776*epsilon**3) + pi**4/(622080*epsilon**3) + 355/(373248*epsilon**3) + f_3/(5184*epsilon**4) - 7/(10368*epsilon**4) + 1/(5184*epsilon**5)","21142":"f_3/(108*epsilon**2) - 253/(20736*epsilon**2) - f_3/(27*epsilon**3) + 955/(20736*epsilon**3) + f_3/(36*epsilon**4) - 53/(1728*epsilon**4) + 1/(144*epsilon**5)","21143":"-29*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 53/(41472*epsilon**2) + 11*f_3/(3456*epsilon**3) - 601/(124416*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(864*epsilon**5)","21144":"-29*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 41/(41472*epsilon**2) + 11*f_3/(3456*epsilon**3) - 493/(124416*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(864*epsilon**5)","21145":"f_3/(288*epsilon**3) - 253/(55296*epsilon**3) - f_3/(288*epsilon**4) + 49/(13824*epsilon**4) - 1/(1152*epsilon**5)","21146":"-29*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 53/(110592*epsilon**3) + f_3/(6912*epsilon**4) - 31/(82944*epsilon**4) + 1/(6912*epsilon**5)","21147":"-29*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 41/(110592*epsilon**3) + f_3/(6912*epsilon**4) - 31/(82944*epsilon**4) + 1/(6912*epsilon**5)","21148":"1063*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3749/(497664*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + pi**4/(172800*epsilon**3) + 1229/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 31/(17280*epsilon**4) + 1/(1440*epsilon**5)","21149":"-187*f_3/(248832*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 3091/(2985984*epsilon**2) + 7*f_3/(5184*epsilon**3) - 245/(124416*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 5/(3456*epsilon**4) - 1/(1728*epsilon**5)","21150":"17*f_3/(10368*epsilon**2) - 281/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - 7*f_3/(1152*epsilon**3) + pi**4/(34560*epsilon**3) + 119/(13824*epsilon**3) + f_3/(288*epsilon**4) - 23/(3456*epsilon**4) + 1/(288*epsilon**5)","21151":"17*f_3/(27648*epsilon**3) - 281/(331776*epsilon**3) - pi**4/(276480*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 1/(2304*epsilon**5)","21152":"-167*f_3/(69120*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(138240*epsilon**2) + 8897/(2488320*epsilon**2) + f_3/(1152*epsilon**3) - 7/(2560*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 47/(51840*epsilon**4) - 1/(4320*epsilon**5)","21153":"-17*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - 2113/(1244160*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 73/(20736*epsilon**3) + f_3/(720*epsilon**4) - 31/(8640*epsilon**4) + 1/(720*epsilon**5)","21154":"-119*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(276480*epsilon**2) + 6233/(4976640*epsilon**2) + f_3/(2304*epsilon**3) - 47/(46080*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(103680*epsilon**4) - 1/(8640*epsilon**5)","21155":"-f_3**2/(240*epsilon**2) + 401*f_3/(34560*epsilon**2) - 7741/(829440*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(180*epsilon**3) + 107/(17280*epsilon**3) - 1/(720*epsilon**4)","21156":"23*f_3/(1119744*epsilon**2) - 667/(26873856*epsilon**2) - 11*f_3/(93312*epsilon**3) + 365/(2239488*epsilon**3) + f_3/(7776*epsilon**4) - 17/(62208*epsilon**4) + 1/(7776*epsilon**5)","21157":"-13*f_3/(559872*epsilon**2) + 377/(13436928*epsilon**2) - 11*f_3/(46656*epsilon**3) + 293/(1119744*epsilon**3) + f_3/(3888*epsilon**4) - 17/(31104*epsilon**4) + 1/(3888*epsilon**5)","21158":"103*f_3/(139968*epsilon**2) - 2987/(3359232*epsilon**2) - 11*f_3/(15552*epsilon**3) + 1781/(1119744*epsilon**3) + f_3/(3888*epsilon**4) - 95/(93312*epsilon**4) + 1/(3888*epsilon**5)","21159":"-f_3**2/(432*epsilon**2) + 71*f_3/(10368*epsilon**2) - 203/(41472*epsilon**2) - f_3/(144*epsilon**3) + 25/(2592*epsilon**3) - 1/(216*epsilon**4)","21160":"-f_3/(1944*epsilon**2) + 29/(46656*epsilon**2) + 11*f_3/(5184*epsilon**3) - 383/(124416*epsilon**3) - f_3/(432*epsilon**4) + 17/(3456*epsilon**4) - 1/(432*epsilon**5)","21161":"-f_3/(1944*epsilon**2) + 29/(46656*epsilon**2) + 11*f_3/(5184*epsilon**3) - 383/(124416*epsilon**3) - f_3/(432*epsilon**4) + 17/(3456*epsilon**4) - 1/(432*epsilon**5)","21162":"71*f_3/(31104*epsilon**2) - 2059/(746496*epsilon**2) - 7*f_3/(1296*epsilon**3) + 137/(15552*epsilon**3) + f_3/(108*epsilon**4) - 43/(2592*epsilon**4) + 1/(108*epsilon**5)","21163":"-103*f_3/(186624*epsilon**2) + 2987/(4478976*epsilon**2) + f_3/(864*epsilon**3) - 91/(46656*epsilon**3) - f_3/(1296*epsilon**4) + 65/(31104*epsilon**4) - 1/(1296*epsilon**5)","21164":"7*f_3/(15552*epsilon**2) - 203/(373248*epsilon**2) - 5*f_3/(648*epsilon**3) + 19/(1944*epsilon**3) + f_3/(108*epsilon**4) - 49/(2592*epsilon**4) + 1/(108*epsilon**5)","21165":"-121*f_3/(93312*epsilon**2) + 3509/(2239488*epsilon**2) + 19*f_3/(7776*epsilon**3) - 793/(186624*epsilon**3) - f_3/(648*epsilon**4) + 67/(15552*epsilon**4) - 1/(648*epsilon**5)","21166":"f_3/(1728*epsilon**3) - 29/(41472*epsilon**3) - f_3/(576*epsilon**4) + 37/(13824*epsilon**4) - 1/(576*epsilon**5)","21167":"f_3/(1728*epsilon**3) - 29/(41472*epsilon**3) - f_3/(576*epsilon**4) + 37/(13824*epsilon**4) - 1/(576*epsilon**5)","21168":"-11*f_3/(41472*epsilon**3) + 319/(995328*epsilon**3) + f_3/(3456*epsilon**4) - 17/(27648*epsilon**4) + 1/(3456*epsilon**5)","21169":"-11*f_3/(41472*epsilon**3) + 319/(995328*epsilon**3) + f_3/(3456*epsilon**4) - 17/(27648*epsilon**4) + 1/(3456*epsilon**5)","21170":"5*f_3/(20736*epsilon**4) - 145/(497664*epsilon**4) + 5/(20736*epsilon**5)","21171":"-f_3/(1728*epsilon**2) - f_5/(144*epsilon**2) - pi**4/(17280*epsilon**2) + 4619/(414720*epsilon**2) - 17*f_3/(1728*epsilon**3) + 43/(25920*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(2160*epsilon**4) + 1/(360*epsilon**5)","21172":"-127*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 1289/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 43/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","21173":"-217*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 401/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 119/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","21174":"269*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 1613/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","21175":"49*f_3/(103680*epsilon**2) - f_5/(360*epsilon**2) - 17*pi**4/(1036800*epsilon**2) + 2021/(497664*epsilon**2) - 17*f_3/(8640*epsilon**3) - 133/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(720*epsilon**5)","21176":"-187*f_3/(248832*epsilon**2) + 715/(2985984*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 7*f_3/(5184*epsilon**3) - 137/(124416*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 5/(3456*epsilon**4) - 1/(1728*epsilon**5)","21177":"17*f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) - 65/(124416*epsilon**2) - 7*f_3/(1152*epsilon**3) + pi**4/(34560*epsilon**3) + 47/(13824*epsilon**3) + f_3/(288*epsilon**4) - 23/(3456*epsilon**4) + 1/(288*epsilon**5)","21178":"17*f_3/(27648*epsilon**3) - pi**4/(276480*epsilon**3) - 65/(331776*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 1/(2304*epsilon**5)","21179":"151*f_3/(622080*epsilon**2) + 43*f_5/(17280*epsilon**2) - 3641/(1492992*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 101*f_3/(51840*epsilon**3) - 2149/(1244160*epsilon**3) - pi**4/(518400*epsilon**3) - 11*f_3/(4320*epsilon**4) + 143/(51840*epsilon**4) - 7/(8640*epsilon**5)","21180":"-17*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(933120*epsilon**2) + 12763/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 1081/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","21181":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","21182":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","21183":"-191*f_3/(69120*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(138240*epsilon**2) + 6809/(2488320*epsilon**2) + f_3/(1152*epsilon**3) - 11/(4608*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 47/(51840*epsilon**4) - 1/(4320*epsilon**5)","21184":"-167*f_3/(138240*epsilon**2) + 23*f_5/(34560*epsilon**2) + pi**4/(276480*epsilon**2) + 2417/(4976640*epsilon**2) + f_3/(2304*epsilon**3) - 13/(15360*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(103680*epsilon**4) - 1/(8640*epsilon**5)","21185":"83*f_3/(20736*epsilon**2) - 23*f_5/(2880*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 5879/(1244160*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 149/(103680*epsilon**3) + f_3/(720*epsilon**4) - 31/(8640*epsilon**4) + 1/(720*epsilon**5)","21186":"1063*f_3/(207360*epsilon**2) + 37*f_5/(5760*epsilon**2) - 21121/(2488320*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + pi**4/(172800*epsilon**3) + 1013/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 31/(17280*epsilon**4) + 1/(1440*epsilon**5)","21187":"-f_3**2/(240*epsilon**2) + 401*f_3/(34560*epsilon**2) - 6013/(829440*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(180*epsilon**3) + 107/(17280*epsilon**3) - 1/(720*epsilon**4)","21188":"49*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 8791/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 353/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","21189":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","21190":"121*f_3/(1492992*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 3685/(35831808*epsilon**2) - 11*f_3/(62208*epsilon**3) + 215/(2985984*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 35/(82944*epsilon**4) + 5/(20736*epsilon**5)","21191":"1577*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 1/(414720*epsilon**2) - 11*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 719/(2488320*epsilon**3) + f_3/(25920*epsilon**4) - 127/(311040*epsilon**4) + 1/(5760*epsilon**5)","21192":"-11*f_3/(62208*epsilon**2) - 335/(1492992*epsilon**2) + pi**4/(622080*epsilon**2) + 5*f_3/(6912*epsilon**3) - pi**4/(207360*epsilon**3) + 5/(18432*epsilon**3) - f_3/(1728*epsilon**4) + 35/(20736*epsilon**4) - 5/(3456*epsilon**5)","21193":"-221*f_3/(207360*epsilon**2) - 7*f_5/(17280*epsilon**2) + 119/(829440*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 1/(3072*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 71/(51840*epsilon**4) - 1/(960*epsilon**5)","21194":"-11*f_3/(165888*epsilon**3) - 335/(3981312*epsilon**3) + pi**4/(1658880*epsilon**3) + f_3/(13824*epsilon**4) - 25/(165888*epsilon**4) + 5/(27648*epsilon**5)","21195":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","21196":"-163*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 17*pi**4/(1036800*epsilon**2) + 3101/(497664*epsilon**2) - 17*f_3/(8640*epsilon**3) - 241/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(720*epsilon**5)","21197":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","21198":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","21199":"-167*f_3/(2160*epsilon**2) + 5*f_5/(36*epsilon**2) - 139/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 23*f_3/(720*epsilon**3) - 5*f_5/(72*epsilon**3) + 79/(2880*epsilon**3) - 1/(240*epsilon**4)","21200":"-f_3**2/(4320*epsilon**2) + 157*f_3/(25920*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 203/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","21201":"f_3**2/(864*epsilon**2) + 23*f_3/(51840*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 487/(62208*epsilon**2) + f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 71/(17280*epsilon**3) + 1/(1440*epsilon**4)","21202":"-f_3**2/(4320*epsilon**2) + 157*f_3/(25920*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 149/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","21203":"-f_3**2/(60*epsilon**2) - 17*f_3/(2160*epsilon**2) + f_5/(12*epsilon**2) - 139/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 23*f_3/(720*epsilon**3) - 5*f_5/(72*epsilon**3) + 79/(2880*epsilon**3) - 1/(240*epsilon**4)","21204":"11*f_3**2/(4320*epsilon**2) - 277*f_3/(51840*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 487/(62208*epsilon**2) + f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 71/(17280*epsilon**3) + 1/(1440*epsilon**4)","21205":"f_3**2/(864*epsilon**2) + 7*f_3/(25920*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 149/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","21206":"-11*f_3**2/(720*epsilon**2) + 157*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - 1771/(25920*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(10800*epsilon**2) - 17*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 19/(576*epsilon**3) - 1/(240*epsilon**4)","21207":"f_3**2/(720*epsilon**2) - 131*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 109/(25920*epsilon**2) + pi**4/(43200*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 1/(192*epsilon**3) - 1/(240*epsilon**4)","21208":"11*f_3/(3456*epsilon**2) - 55*f_5/(5184*epsilon**2) + 803/(124416*epsilon**2) - f_3/(288*epsilon**3) + 5*f_5/(432*epsilon**3) - 53/(5184*epsilon**3) + 1/(288*epsilon**4)","21209":"-f_3/(144*epsilon**2) + 5*f_5/(216*epsilon**2) - 73/(5184*epsilon**2) + f_3/(48*epsilon**3) - 5*f_5/(72*epsilon**3) + 85/(1728*epsilon**3) - 1/(48*epsilon**4)","21210":"-f_3/(384*epsilon**3) + 5*f_5/(576*epsilon**3) - 73/(13824*epsilon**3) + 1/(384*epsilon**4)","21211":"f_3**2/(720*epsilon**2) - 131*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(43200*epsilon**2) + 107/(25920*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 1/(192*epsilon**3) - 1/(240*epsilon**4)","21212":"-f_3**2/(4320*epsilon**2) + 13*f_3/(17280*epsilon**2) - f_5/(576*epsilon**2) - 209/(69120*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 23/(10368*epsilon**3) + 1/(480*epsilon**4)","21213":"779*f_3/(25920*epsilon**2) - 151*f_5/(2880*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21214":"-47*f_3/(38880*epsilon**2) + 31*f_5/(17280*epsilon**2) - 67/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21215":"f_3/(2430*epsilon**2) + 31*f_5/(17280*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21216":"-103*f_3/(77760*epsilon**2) + 41*f_5/(17280*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21217":"-143*f_3/(5184*epsilon**2) + 19*f_5/(2880*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21218":"107*f_3/(19440*epsilon**2) - 49*f_5/(17280*epsilon**2) - 637/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 29/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21219":"203*f_3/(77760*epsilon**2) - 13*f_5/(5760*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21220":"239*f_3/(25920*epsilon**2) - 31*f_5/(2880*epsilon**2) - 109/(38880*epsilon**2) - pi**4/(259200*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) + 1/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21221":"77*f_3/(124416*epsilon**2) - 803/(373248*epsilon**2) + 11*pi**4/(1244160*epsilon**2) - 5*f_3/(1296*epsilon**3) - pi**4/(103680*epsilon**3) + 53/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","21222":"-7*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 73/(15552*epsilon**2) + 19*f_3/(1728*epsilon**3) - 85/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","21223":"-7*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 73/(41472*epsilon**3) + f_3/(384*epsilon**4) - 1/(1152*epsilon**4)","21224":"-31*f_3/(25920*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(259200*epsilon**2) + 113/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21225":"-5*f_3/(324*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21226":"83*f_3/(31104*epsilon**2) - 7*f_5/(8640*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21227":"271*f_3/(155520*epsilon**2) - 11*f_5/(4320*epsilon**2) + 41/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21228":"361*f_3/(155520*epsilon**2) - 17*f_5/(8640*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21229":"f_3/(810*epsilon**2) - 7*f_5/(360*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21230":"253*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 1151/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21231":"-197*f_3/(155520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21232":"11*f_3/(31104*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21233":"277*f_3/(12960*epsilon**2) - 73*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21234":"-17*f_3/(155520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 637/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 29/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21235":"-251*f_3/(155520*epsilon**2) + 23*f_5/(8640*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21236":"-119*f_3/(12960*epsilon**2) - 23*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21237":"253*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 1151/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","21238":"25*f_3/(1296*epsilon**2) - f_5/(80*epsilon**2) - 217/(38880*epsilon**2) - pi**4/(259200*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) + 1/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21239":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","21240":"-11*f_3/(13824*epsilon**2) - f_5/(540*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","21241":"-101*f_3/(12960*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 109/(31104*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21242":"77*f_3/(124416*epsilon**2) - 803/(373248*epsilon**2) + 11*pi**4/(1244160*epsilon**2) - 5*f_3/(1296*epsilon**3) - pi**4/(103680*epsilon**3) + 53/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","21243":"-7*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 73/(15552*epsilon**2) + 19*f_3/(1728*epsilon**3) - 85/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","21244":"-7*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 73/(41472*epsilon**3) + f_3/(384*epsilon**4) - 1/(1152*epsilon**4)","21245":"7*f_3/(12960*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 113/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","21246":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","21247":"-f_3**2/(144*epsilon**2) + 673*f_3/(8640*epsilon**2) - 29*f_5/(432*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21248":"-f_3**2/(144*epsilon**2) + 673*f_3/(8640*epsilon**2) - 29*f_5/(432*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21249":"11*f_3**2/(720*epsilon**2) - 329*f_3/(4320*epsilon**2) + 55*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","21250":"11*f_3**2/(720*epsilon**2) - 329*f_3/(4320*epsilon**2) + 55*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","21251":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21252":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21253":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21254":"-229*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(28800*epsilon**2) + 133/(8640*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","21255":"-229*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(28800*epsilon**2) + 133/(8640*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","21256":"-f_3**2/(1440*epsilon**2) - 85*f_3/(1728*epsilon**2) + 97*f_5/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + pi**6/(108864*epsilon**2) + f_3/(36*epsilon**3) - f_5/(36*epsilon**3)","21257":"-f_3**2/(1440*epsilon**2) - 85*f_3/(1728*epsilon**2) + 97*f_5/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + pi**6/(108864*epsilon**2) + f_3/(36*epsilon**3) - f_5/(36*epsilon**3)","21258":"f_3**2/(144*epsilon**2) - 311*f_3/(4320*epsilon**2) + 61*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","21259":"f_3**2/(144*epsilon**2) - 311*f_3/(4320*epsilon**2) + 61*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","21260":"7*f_3**2/(960*epsilon**2) + 79*f_3/(1440*epsilon**2) - 77*f_5/(1152*epsilon**2) - pi**6/(72576*epsilon**2) + pi**4/(14400*epsilon**2) - f_3/(30*epsilon**3) + f_5/(24*epsilon**3)","21261":"-f_3**2/(720*epsilon**2) - 61*f_3/(864*epsilon**2) + 85*f_5/(864*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3) + 1/(180*epsilon**3)","21262":"-f_3**2/(720*epsilon**2) - 61*f_3/(864*epsilon**2) + 85*f_5/(864*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3) + 1/(180*epsilon**3)","21263":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21264":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21265":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","21266":"11*f_3/(746496*epsilon**2) - 887/(89579520*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 97/(44789760*epsilon**3) - 217/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","21267":"11*f_3/(746496*epsilon**2) - 887/(89579520*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 97/(44789760*epsilon**3) - 217/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","21268":"12041/(604661760*epsilon**2) + 29177/(201553920*epsilon**3) - 49/(262440*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","21269":"11*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) - 83/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 1/(67184640*epsilon**3) + 13/(5598720*epsilon**4) + 11/(466560*epsilon**5) - 1/(38880*epsilon**6)","21270":"17*f_3/(207360*epsilon**2) - 4291/(67184640*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1939/(5598720*epsilon**3) - 2953/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21271":"17*f_3/(207360*epsilon**2) - 4291/(67184640*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1939/(5598720*epsilon**3) - 2953/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21272":"11*f_3/(933120*epsilon**2) - 395/(17915904*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(103680*epsilon**3) + 3961/(134369280*epsilon**3) - 89/(2239488*epsilon**4) + 11/(311040*epsilon**5) - 1/(77760*epsilon**6)","21273":"-37*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 3023/(537477120*epsilon**2) + f_3/(51840*epsilon**3) - 191/(44789760*epsilon**3) + 221/(7464960*epsilon**4) - 1/(11520*epsilon**5) + 1/(17280*epsilon**6)","21274":"-37*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 3023/(537477120*epsilon**2) + f_3/(51840*epsilon**3) - 191/(44789760*epsilon**3) + 221/(7464960*epsilon**4) - 1/(11520*epsilon**5) + 1/(17280*epsilon**6)","21275":"-f_3/(62208*epsilon**2) + 101/(67184640*epsilon**2) + f_3/(20736*epsilon**3) - 271/(44789760*epsilon**3) + 19/(3732480*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","21276":"-f_3/(62208*epsilon**2) + 101/(67184640*epsilon**2) + f_3/(20736*epsilon**3) - 271/(44789760*epsilon**3) + 19/(3732480*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","21277":"-3743/(403107840*epsilon**2) + 101/(13436928*epsilon**3) + 187/(2799360*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","21278":"-3743/(403107840*epsilon**2) + 101/(13436928*epsilon**3) + 187/(2799360*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","21279":"11*f_3/(746496*epsilon**2) - 1051/(268738560*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 271/(44789760*epsilon**3) - 199/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","21280":"-49*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 913/(50388480*epsilon**2) + f_3/(51840*epsilon**3) - 8671/(67184640*epsilon**3) + 473/(1399680*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","21281":"-49*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 913/(50388480*epsilon**2) + f_3/(51840*epsilon**3) - 8671/(67184640*epsilon**3) + 473/(1399680*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","21282":"-55661/(403107840*epsilon**2) + 11879/(100776960*epsilon**3) - 2149/(33592320*epsilon**4) + 11/(466560*epsilon**5) - 1/(233280*epsilon**6)","21283":"-11*f_3/(207360*epsilon**2) - 1657/(10077696*epsilon**2) - pi**4/(18662400*epsilon**2) + f_3/(38880*epsilon**3) + 8441/(50388480*epsilon**3) - 1933/(16796160*epsilon**4) + 11/(233280*epsilon**5) - 1/(116640*epsilon**6)","21284":"191/(13436928*epsilon**2) + 4613/(5598720*epsilon**3) - 2869/(1866240*epsilon**4) + 49/(38880*epsilon**5) - 7/(12960*epsilon**6)","21285":"13*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - pi**4/(345600*epsilon**2) - 1577/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 61/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(1440*epsilon**4) + 1/(3240*epsilon**5)","21286":"-877/(37791360*epsilon**2) + 2033/(25194240*epsilon**3) - 2201/(16796160*epsilon**4) + 11/(116640*epsilon**5) - 1/(38880*epsilon**6)","21287":"-61139/(604661760*epsilon**2) + 14687/(100776960*epsilon**3) - 295/(2239488*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","21288":"-77*f_3/(1866240*epsilon**2) - 11441/(604661760*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 10529/(100776960*epsilon**3) - 1403/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","21289":"-77*f_3/(1866240*epsilon**2) - 11441/(604661760*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 10529/(100776960*epsilon**3) - 1403/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","21290":"10577/(151165440*epsilon**2) + 5245/(40310784*epsilon**3) - 155/(839808*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","21291":"10577/(151165440*epsilon**2) + 5245/(40310784*epsilon**3) - 155/(839808*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","21292":"-f_3/(15360*epsilon**2) - 23/(419904*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 29/(2239488*epsilon**3) - 247/(1244160*epsilon**4) + 7/(12960*epsilon**5) - 11/(25920*epsilon**6)","21293":"-f_3/(15360*epsilon**2) - 23/(419904*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 29/(2239488*epsilon**3) - 247/(1244160*epsilon**4) + 7/(12960*epsilon**5) - 11/(25920*epsilon**6)","21294":"-9707/(604661760*epsilon**2) + 475/(10077696*epsilon**3) - 2273/(33592320*epsilon**4) + 11/(233280*epsilon**5) - 1/(77760*epsilon**6)","21295":"13*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(691200*epsilon**2) + 6307/(22394880*epsilon**2) - f_3/(5760*epsilon**3) + 7/(233280*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2880*epsilon**4) + 1/(6480*epsilon**5)","21296":"103*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(691200*epsilon**2) + 473/(4478976*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 17/(116640*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2880*epsilon**4) + 1/(6480*epsilon**5)","21297":"103*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(691200*epsilon**2) + 473/(4478976*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 17/(116640*epsilon**3) + f_3/(12960*epsilon**4) - 1/(2880*epsilon**4) + 1/(6480*epsilon**5)","21298":"23*f_3/(116640*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 281/(1866240*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 1501/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 47/(51840*epsilon**4) + 11/(25920*epsilon**5)","21299":"23*f_3/(116640*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 281/(1866240*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 1501/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 47/(51840*epsilon**4) + 11/(25920*epsilon**5)","21300":"89*f_3/(746496*epsilon**2) + 7*f_5/(103680*epsilon**2) - 3259/(29859840*epsilon**2) - pi**4/(1382400*epsilon**2) - f_3/(11520*epsilon**3) + pi**4/(3110400*epsilon**3) + 49/(497664*epsilon**3) + f_3/(25920*epsilon**4) - 19/(77760*epsilon**4) + 11/(51840*epsilon**5)","21301":"89*f_3/(746496*epsilon**2) + 7*f_5/(103680*epsilon**2) - 3259/(29859840*epsilon**2) - pi**4/(1382400*epsilon**2) - f_3/(11520*epsilon**3) + pi**4/(3110400*epsilon**3) + 49/(497664*epsilon**3) + f_3/(25920*epsilon**4) - 19/(77760*epsilon**4) + 11/(51840*epsilon**5)","21302":"-19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 1133/(933120*epsilon**2) + f_3/(8640*epsilon**3) + 157/(933120*epsilon**3) + 409/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21303":"-19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 1133/(933120*epsilon**2) + f_3/(8640*epsilon**3) + 157/(933120*epsilon**3) + 409/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21304":"13*f_3/(20736*epsilon**2) - 50711/(22394880*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 1457/(1244160*epsilon**3) + 35/(13824*epsilon**4) - 1/(192*epsilon**5) + 13/(4320*epsilon**6)","21305":"13*f_3/(20736*epsilon**2) - 50711/(22394880*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 1457/(1244160*epsilon**3) + 35/(13824*epsilon**4) - 1/(192*epsilon**5) + 13/(4320*epsilon**6)","21306":"2461*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 34199/(22394880*epsilon**2) - 71*pi**4/(18662400*epsilon**2) - 71*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 7787/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 13/(9720*epsilon**4) + 11/(25920*epsilon**5)","21307":"2461*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 34199/(22394880*epsilon**2) - 71*pi**4/(18662400*epsilon**2) - 71*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 7787/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 13/(9720*epsilon**4) + 11/(25920*epsilon**5)","21308":"133*f_3/(103680*epsilon**2) - pi**4/(115200*epsilon**2) - 17/(466560*epsilon**2) + f_3/(8640*epsilon**3) + 1183/(933120*epsilon**3) - 23/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21309":"133*f_3/(103680*epsilon**2) - pi**4/(115200*epsilon**2) - 17/(466560*epsilon**2) + f_3/(8640*epsilon**3) + 1183/(933120*epsilon**3) - 23/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21310":"-37*f_3/(20736*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(124416*epsilon**2) + 4993/(3732480*epsilon**2) + f_3/(384*epsilon**3) - 1637/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(17280*epsilon**4) - 11/(8640*epsilon**5)","21311":"-37*f_3/(20736*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(124416*epsilon**2) + 4993/(3732480*epsilon**2) + f_3/(384*epsilon**3) - 1637/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(17280*epsilon**4) - 11/(8640*epsilon**5)","21312":"-59881/(50388480*epsilon**2) + 18665/(20155392*epsilon**3) - 1187/(3359232*epsilon**4) + 11/(139968*epsilon**5) - 1/(116640*epsilon**6)","21313":"599*f_3/(466560*epsilon**2) - f_5/(2880*epsilon**2) - 1301/(466560*epsilon**2) - pi**4/(777600*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 739/(186624*epsilon**3) + f_3/(2160*epsilon**4) - 1/(480*epsilon**4) + 1/(2160*epsilon**5)","21314":"13*f_3/(11664*epsilon**2) + f_5/(51840*epsilon**2) - 3701/(2488320*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 115/(62208*epsilon**3) + f_3/(4320*epsilon**4) - 13/(10368*epsilon**4) + 1/(2592*epsilon**5)","21315":"13*f_3/(11664*epsilon**2) + f_5/(51840*epsilon**2) - 3701/(2488320*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 115/(62208*epsilon**3) + f_3/(4320*epsilon**4) - 13/(10368*epsilon**4) + 1/(2592*epsilon**5)","21316":"f_3**2/(432*epsilon**2) - 43*f_3/(25920*epsilon**2) - 43*f_5/(2592*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 101/(7776*epsilon**2) + f_3/(1080*epsilon**3) + f_5/(216*epsilon**3) - 11/(1080*epsilon**3) + 1/(360*epsilon**4)","21317":"f_3**2/(432*epsilon**2) - 43*f_3/(25920*epsilon**2) - 43*f_5/(2592*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(163296*epsilon**2) + 101/(7776*epsilon**2) + f_3/(1080*epsilon**3) + f_5/(216*epsilon**3) - 11/(1080*epsilon**3) + 1/(360*epsilon**4)","21318":"-2609/(67184640*epsilon**2) + 1217/(2239488*epsilon**3) - 331/(233280*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","21319":"-2609/(67184640*epsilon**2) + 1217/(2239488*epsilon**3) - 331/(233280*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","21320":"-f_3**2/(2160*epsilon**2) + 7*f_3/(810*epsilon**2) - 43*f_5/(2592*epsilon**2) + 125/(31104*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(216*epsilon**3) + f_5/(216*epsilon**3) - 1/(180*epsilon**3) + 1/(360*epsilon**4)","21321":"2623*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - 1301/(233280*epsilon**2) - 71*pi**4/(9331200*epsilon**2) - 71*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 253/(46656*epsilon**3) + f_3/(6480*epsilon**4) - 71/(38880*epsilon**4) + 1/(3240*epsilon**5)","21322":"11*f_3**2/(4320*epsilon**2) - 31*f_3/(5184*epsilon**2) - 43*f_5/(5184*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(326592*epsilon**2) + 3631/(311040*epsilon**2) + 7*f_3/(2160*epsilon**3) + f_5/(432*epsilon**3) - 1/(135*epsilon**3) + 1/(720*epsilon**4)","21323":"-103*f_3/(103680*epsilon**2) - 433/(933120*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(960*epsilon**3) - 941/(933120*epsilon**3) + 1273/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21324":"-103*f_3/(103680*epsilon**2) - 433/(933120*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(960*epsilon**3) - 941/(933120*epsilon**3) + 1273/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21325":"-47*f_3/(38880*epsilon**2) + pi**4/(518400*epsilon**2) + 239/(92160*epsilon**2) + 61*f_3/(25920*epsilon**3) - 553/(103680*epsilon**3) - f_3/(432*epsilon**4) + 29/(5184*epsilon**4) - 11/(4320*epsilon**5)","21326":"-47*f_3/(38880*epsilon**2) + pi**4/(518400*epsilon**2) + 239/(92160*epsilon**2) + 61*f_3/(25920*epsilon**3) - 553/(103680*epsilon**3) - f_3/(432*epsilon**4) + 29/(5184*epsilon**4) - 11/(4320*epsilon**5)","21327":"203*f_3/(311040*epsilon**2) - 11*f_5/(8640*epsilon**2) - 247/(186624*epsilon**2) + 47*pi**4/(3110400*epsilon**2) - 89*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(4860*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21328":"203*f_3/(311040*epsilon**2) - 11*f_5/(8640*epsilon**2) - 247/(186624*epsilon**2) + 47*pi**4/(3110400*epsilon**2) - 89*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(4860*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21329":"-443*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 1981/(7464960*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 77*f_3/(25920*epsilon**3) - 41/(19440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(360*epsilon**4) + 7/(1440*epsilon**4) - 1/(480*epsilon**5)","21330":"-443*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 1981/(7464960*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 77*f_3/(25920*epsilon**3) - 41/(19440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(360*epsilon**4) + 7/(1440*epsilon**4) - 1/(480*epsilon**5)","21331":"-f_3**2/(2160*epsilon**2) + 197*f_3/(25920*epsilon**2) - 43*f_5/(2592*epsilon**2) - pi**4/(259200*epsilon**2) + 737/(311040*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 19/(2592*epsilon**3) + 1/(180*epsilon**4)","21332":"-f_3**2/(2160*epsilon**2) + 197*f_3/(25920*epsilon**2) - 43*f_5/(2592*epsilon**2) - pi**4/(259200*epsilon**2) + 737/(311040*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 19/(2592*epsilon**3) + 1/(180*epsilon**4)","21333":"401*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) + 119/(11197440*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2219/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","21334":"401*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) + 119/(11197440*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2219/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","21335":"1043/(414720*epsilon**2) - 2209/(311040*epsilon**3) + 5809/(622080*epsilon**4) - 11/(1620*epsilon**5) + 1/(288*epsilon**6)","21336":"1043/(414720*epsilon**2) - 2209/(311040*epsilon**3) + 5809/(622080*epsilon**4) - 11/(1620*epsilon**5) + 1/(288*epsilon**6)","21337":"-193*f_3/(311040*epsilon**2) - f_5/(540*epsilon**2) + 259/(933120*epsilon**2) + 47*pi**4/(3110400*epsilon**2) - 89*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 77/(38880*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21338":"-193*f_3/(311040*epsilon**2) - f_5/(540*epsilon**2) + 259/(933120*epsilon**2) + 47*pi**4/(3110400*epsilon**2) - 89*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 77/(38880*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21339":"-443*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 4573/(7464960*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 77*f_3/(25920*epsilon**3) - 41/(19440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(360*epsilon**4) + 7/(1440*epsilon**4) - 1/(480*epsilon**5)","21340":"-443*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 4573/(7464960*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 77*f_3/(25920*epsilon**3) - 41/(19440*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(360*epsilon**4) + 7/(1440*epsilon**4) - 1/(480*epsilon**5)","21341":"-25*f_3/(288*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(14400*epsilon**2) + 113/(4320*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","21342":"2443*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 2009/(559872*epsilon**2) + 83*pi**4/(18662400*epsilon**2) - 37*f_3/(25920*epsilon**3) - pi**4/(388800*epsilon**3) + 3391/(933120*epsilon**3) + f_3/(2160*epsilon**4) - 43/(25920*epsilon**4) + 1/(3240*epsilon**5)","21343":"f_3**2/(2160*epsilon**2) + f_3/(4320*epsilon**2) - 5*f_5/(288*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(129600*epsilon**2) + 61/(2592*epsilon**2) - f_3/(270*epsilon**3) + f_5/(54*epsilon**3) - 137/(6480*epsilon**3) + 1/(180*epsilon**4)","21344":"-f_3**2/(240*epsilon**2) + 83*f_3/(5760*epsilon**2) - 629/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(90*epsilon**3) + 1/(72*epsilon**3) - 1/(180*epsilon**4)","21345":"-f_3**2/(120*epsilon**2) + 217*f_3/(5760*epsilon**2) - 7493/(207360*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(36*epsilon**3) + 43/(1440*epsilon**3) - 1/(180*epsilon**4)","21346":"-f_3**2/(120*epsilon**2) + 217*f_3/(5760*epsilon**2) - 7493/(207360*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(36*epsilon**3) + 43/(1440*epsilon**3) - 1/(180*epsilon**4)","21347":"-25*f_3/(144*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) - pi**4/(7200*epsilon**2) + 89/(2160*epsilon**2) + f_3/(15*epsilon**3) - 1/(45*epsilon**3)","21348":"-5201/(403107840*epsilon**2) + 829/(67184640*epsilon**3) + 187/(2799360*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","21349":"-5201/(403107840*epsilon**2) + 829/(67184640*epsilon**3) + 187/(2799360*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","21350":"-f_3/(62208*epsilon**2) + 539/(67184640*epsilon**2) + f_3/(20736*epsilon**3) - 319/(44789760*epsilon**3) - 29/(3732480*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","21351":"-f_3/(62208*epsilon**2) + 539/(67184640*epsilon**2) + f_3/(20736*epsilon**3) - 319/(44789760*epsilon**3) - 29/(3732480*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","21352":"-f_3/(17280*epsilon**2) + 743/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 61/(6718464*epsilon**3) + 91/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","21353":"-f_3/(17280*epsilon**2) + 743/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 61/(6718464*epsilon**3) + 91/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","21354":"-49*f_3/(622080*epsilon**2) - 11621/(201553920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5071/(67184640*epsilon**3) + 223/(699840*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","21355":"-49*f_3/(622080*epsilon**2) - 11621/(201553920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5071/(67184640*epsilon**3) + 223/(699840*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","21356":"-f_3/(17280*epsilon**2) + 743/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 61/(6718464*epsilon**3) + 91/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","21357":"-49*f_3/(622080*epsilon**2) - 11621/(201553920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5071/(67184640*epsilon**3) + 223/(699840*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","21358":"-49*f_3/(622080*epsilon**2) - 11621/(201553920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 5071/(67184640*epsilon**3) + 223/(699840*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","21359":"f_3/(77760*epsilon**2) + 3293/(16796160*epsilon**2) - 1769/(5598720*epsilon**3) + 233/(622080*epsilon**4) - 1/(3888*epsilon**5) + 1/(12960*epsilon**6)","21360":"f_3/(31104*epsilon**2) + 13/(314928*epsilon**2) - f_3/(10368*epsilon**3) - 9457/(67184640*epsilon**3) + 1901/(5598720*epsilon**4) - 11/(31104*epsilon**5) + 1/(7776*epsilon**6)","21361":"f_3/(31104*epsilon**2) + 13/(314928*epsilon**2) - f_3/(10368*epsilon**3) - 9457/(67184640*epsilon**3) + 1901/(5598720*epsilon**4) - 11/(31104*epsilon**5) + 1/(7776*epsilon**6)","21362":"-1999/(50388480*epsilon**2) - 7381/(33592320*epsilon**3) + 1181/(2239488*epsilon**4) - 1/(2880*epsilon**5) + 7/(77760*epsilon**6)","21363":"-1999/(50388480*epsilon**2) - 7381/(33592320*epsilon**3) + 1181/(2239488*epsilon**4) - 1/(2880*epsilon**5) + 7/(77760*epsilon**6)","21364":"f_3/(207360*epsilon**2) - 73/(1399680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1151/(7464960*epsilon**3) - 11/(373248*epsilon**4) + 71/(155520*epsilon**5) - 1/(3240*epsilon**6)","21365":"f_3/(207360*epsilon**2) - 73/(1399680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1151/(7464960*epsilon**3) - 11/(373248*epsilon**4) + 71/(155520*epsilon**5) - 1/(3240*epsilon**6)","21366":"-6869/(134369280*epsilon**2) - 469/(2799360*epsilon**3) - 77/(622080*epsilon**4) + 77/(77760*epsilon**5) - 1/(1440*epsilon**6)","21367":"-6869/(134369280*epsilon**2) - 469/(2799360*epsilon**3) - 77/(622080*epsilon**4) + 77/(77760*epsilon**5) - 1/(1440*epsilon**6)","21368":"29213/(403107840*epsilon**2) - 1351/(4199040*epsilon**3) + 3269/(5598720*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","21369":"29213/(403107840*epsilon**2) - 1351/(4199040*epsilon**3) + 3269/(5598720*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","21370":"-27677/(403107840*epsilon**2) + 209/(8398080*epsilon**3) + 3997/(11197440*epsilon**4) - 11/(23328*epsilon**5) + 1/(5184*epsilon**6)","21371":"-27677/(403107840*epsilon**2) + 209/(8398080*epsilon**3) + 3997/(11197440*epsilon**4) - 11/(23328*epsilon**5) + 1/(5184*epsilon**6)","21372":"-31*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 16271/(134369280*epsilon**2) + f_3/(17280*epsilon**3) - 2059/(22394880*epsilon**3) - 1769/(3732480*epsilon**4) + 199/(155520*epsilon**5) - 23/(25920*epsilon**6)","21373":"-31*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 16271/(134369280*epsilon**2) + f_3/(17280*epsilon**3) - 2059/(22394880*epsilon**3) - 1769/(3732480*epsilon**4) + 199/(155520*epsilon**5) - 23/(25920*epsilon**6)","21374":"f_3/(51840*epsilon**2) - 23/(233280*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(2880*epsilon**3) + 41/(1244160*epsilon**3) + 131/(933120*epsilon**4) + 91/(77760*epsilon**5) - 1/(720*epsilon**6)","21375":"-f_3/(7680*epsilon**2) - pi**4/(2073600*epsilon**2) - 889/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 5/(279936*epsilon**3) - 47/(124416*epsilon**4) + 7/(6480*epsilon**5) - 11/(12960*epsilon**6)","21376":"-f_3/(7680*epsilon**2) - pi**4/(2073600*epsilon**2) - 889/(67184640*epsilon**2) + f_3/(4320*epsilon**3) + 5/(279936*epsilon**3) - 47/(124416*epsilon**4) + 7/(6480*epsilon**5) - 11/(12960*epsilon**6)","21377":"109661/(806215680*epsilon**2) - 4525/(26873856*epsilon**3) + 257/(2239488*epsilon**4) - 17/(311040*epsilon**5) + 1/(77760*epsilon**6)","21378":"59*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 42107/(403107840*epsilon**2) - f_3/(12960*epsilon**3) - 12113/(67184640*epsilon**3) + 1069/(5598720*epsilon**4) - 17/(155520*epsilon**5) + 1/(38880*epsilon**6)","21379":"-8633/(403107840*epsilon**2) + 697/(16796160*epsilon**3) + 3853/(11197440*epsilon**4) - 11/(23328*epsilon**5) + 1/(5184*epsilon**6)","21380":"-8633/(403107840*epsilon**2) + 697/(16796160*epsilon**3) + 3853/(11197440*epsilon**4) - 11/(23328*epsilon**5) + 1/(5184*epsilon**6)","21381":"20627/(403107840*epsilon**2) - 5323/(16796160*epsilon**3) + 3269/(5598720*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","21382":"20627/(403107840*epsilon**2) - 5323/(16796160*epsilon**3) + 3269/(5598720*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","21383":"f_3/(103680*epsilon**2) + 707/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) + 133/(22394880*epsilon**3) - 509/(1244160*epsilon**4) + 187/(155520*epsilon**5) - 7/(8640*epsilon**6)","21384":"f_3/(103680*epsilon**2) + 707/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) + 133/(22394880*epsilon**3) - 509/(1244160*epsilon**4) + 187/(155520*epsilon**5) - 7/(8640*epsilon**6)","21385":"-31*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 3481/(26873856*epsilon**2) + f_3/(17280*epsilon**3) - 347/(4478976*epsilon**3) - 1769/(3732480*epsilon**4) + 199/(155520*epsilon**5) - 23/(25920*epsilon**6)","21386":"-31*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 3481/(26873856*epsilon**2) + f_3/(17280*epsilon**3) - 347/(4478976*epsilon**3) - 1769/(3732480*epsilon**4) + 199/(155520*epsilon**5) - 23/(25920*epsilon**6)","21387":"19627/(134369280*epsilon**2) + 1709/(4478976*epsilon**3) - 3943/(3732480*epsilon**4) + 179/(155520*epsilon**5) - 13/(25920*epsilon**6)","21388":"19627/(134369280*epsilon**2) + 1709/(4478976*epsilon**3) - 3943/(3732480*epsilon**4) + 179/(155520*epsilon**5) - 13/(25920*epsilon**6)","21389":"-17/(67184640*epsilon**2) + 4613/(5598720*epsilon**3) - 2869/(1866240*epsilon**4) + 49/(38880*epsilon**5) - 7/(12960*epsilon**6)","21390":"-f_3/(2880*epsilon**2) - 2839/(7464960*epsilon**2) + 11*pi**4/(1555200*epsilon**2) + 11*f_3/(5760*epsilon**3) - pi**4/(103680*epsilon**3) - 449/(1244160*epsilon**3) - f_3/(864*epsilon**4) + 67/(17280*epsilon**4) - 29/(8640*epsilon**5)","21391":"-f_3/(2880*epsilon**2) - 2839/(7464960*epsilon**2) + 11*pi**4/(1555200*epsilon**2) + 11*f_3/(5760*epsilon**3) - pi**4/(103680*epsilon**3) - 449/(1244160*epsilon**3) - f_3/(864*epsilon**4) + 67/(17280*epsilon**4) - 29/(8640*epsilon**5)","21392":"13891/(22394880*epsilon**2) - 24071/(11197440*epsilon**3) + 10091/(5598720*epsilon**4) - 11/(15552*epsilon**5) + 1/(7776*epsilon**6)","21393":"13891/(22394880*epsilon**2) - 24071/(11197440*epsilon**3) + 10091/(5598720*epsilon**4) - 11/(15552*epsilon**5) + 1/(7776*epsilon**6)","21394":"43/(14929920*epsilon**2) + 397/(622080*epsilon**3) - 23/(155520*epsilon**4) - 19/(6480*epsilon**5) + 1/(432*epsilon**6)","21395":"-7*f_3/(11520*epsilon**2) + pi**4/(1036800*epsilon**2) + 4889/(3359232*epsilon**2) + f_3/(8640*epsilon**3) - 1987/(1244160*epsilon**3) - 437/(186624*epsilon**4) + 89/(25920*epsilon**5) - 1/(720*epsilon**6)","21396":"-12467/(67184640*epsilon**2) + 3113/(2799360*epsilon**3) - 959/(466560*epsilon**4) + 1/(810*epsilon**5) - 1/(3240*epsilon**6)","21397":"-12467/(67184640*epsilon**2) + 3113/(2799360*epsilon**3) - 959/(466560*epsilon**4) + 1/(810*epsilon**5) - 1/(3240*epsilon**6)","21398":"1303*f_3/(311040*epsilon**2) + 17*f_5/(17280*epsilon**2) - 1019/(186624*epsilon**2) + 13*pi**4/(3110400*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 41/(12960*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","21399":"11*f_3/(1920*epsilon**2) - 19*f_5/(2880*epsilon**2) + pi**4/(172800*epsilon**2) + 953/(622080*epsilon**2) - 41*f_3/(2160*epsilon**3) - pi**4/(43200*epsilon**3) + 377/(20736*epsilon**3) + f_3/(40*epsilon**4) - 329/(8640*epsilon**4) + 11/(720*epsilon**5)","21400":"11*f_3/(1920*epsilon**2) - 19*f_5/(2880*epsilon**2) + pi**4/(172800*epsilon**2) + 953/(622080*epsilon**2) - 41*f_3/(2160*epsilon**3) - pi**4/(43200*epsilon**3) + 377/(20736*epsilon**3) + f_3/(40*epsilon**4) - 329/(8640*epsilon**4) + 11/(720*epsilon**5)","21401":"-40697/(3732480*epsilon**2) + 6503/(311040*epsilon**3) - 677/(25920*epsilon**4) + 7/(432*epsilon**5) - 1/(90*epsilon**6)","21402":"-f_3/(1152*epsilon**2) - f_5/(180*epsilon**2) - pi**4/(34560*epsilon**2) + 13/(1920*epsilon**2) + 7*f_3/(432*epsilon**3) - 19/(1296*epsilon**3) + pi**4/(43200*epsilon**3) - f_3/(40*epsilon**4) + 1/(120*epsilon**4)","21403":"-f_3/(1152*epsilon**2) - f_5/(180*epsilon**2) - pi**4/(34560*epsilon**2) + 13/(1920*epsilon**2) + 7*f_3/(432*epsilon**3) - 19/(1296*epsilon**3) + pi**4/(43200*epsilon**3) - f_3/(40*epsilon**4) + 1/(120*epsilon**4)","21404":"-f_3**2/(90*epsilon**2) + 431*f_3/(2160*epsilon**2) - 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21405":"373/(80621568*epsilon**2) + 2171/(67184640*epsilon**3) + 133/(5598720*epsilon**4) - 1/(6480*epsilon**5) + 1/(9720*epsilon**6)","21406":"-f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 2341/(100776960*epsilon**2) + f_3/(51840*epsilon**3) + 1019/(33592320*epsilon**3) + 29/(2239488*epsilon**4) - 7/(51840*epsilon**5) + 7/(77760*epsilon**6)","21407":"-f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 2341/(100776960*epsilon**2) + f_3/(51840*epsilon**3) + 1019/(33592320*epsilon**3) + 29/(2239488*epsilon**4) - 7/(51840*epsilon**5) + 7/(77760*epsilon**6)","21408":"41/(100776960*epsilon**2) + 2333/(67184640*epsilon**3) + 133/(5598720*epsilon**4) - 1/(6480*epsilon**5) + 1/(9720*epsilon**6)","21409":"347/(67184640*epsilon**2) + 6823/(806215680*epsilon**3) - 1/(46656*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","21410":"17*f_3/(1244160*epsilon**2) - pi**4/(3110400*epsilon**2) + 4357/(537477120*epsilon**2) + f_3/(103680*epsilon**3) + 103/(5598720*epsilon**3) + 1/(933120*epsilon**4) - 1/(17280*epsilon**5) + 1/(25920*epsilon**6)","21411":"-37*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 193/(53747712*epsilon**2) + f_3/(25920*epsilon**3) - 13/(4478976*epsilon**3) + 209/(3732480*epsilon**4) - 1/(5760*epsilon**5) + 1/(8640*epsilon**6)","21412":"-37*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 193/(53747712*epsilon**2) + f_3/(25920*epsilon**3) - 13/(4478976*epsilon**3) + 209/(3732480*epsilon**4) - 1/(5760*epsilon**5) + 1/(8640*epsilon**6)","21413":"-f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 2153/(134369280*epsilon**2) - f_3/(103680*epsilon**3) - 9617/(134369280*epsilon**3) + 1061/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","21414":"-f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 2153/(134369280*epsilon**2) - f_3/(103680*epsilon**3) - 9617/(134369280*epsilon**3) + 1061/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","21415":"-f_3/(25920*epsilon**2) - 587/(8398080*epsilon**2) - 779/(2239488*epsilon**3) + 31/(186624*epsilon**4) + 29/(38880*epsilon**5) - 1/(1620*epsilon**6)","21416":"-f_3/(38880*epsilon**2) + 17141/(67184640*epsilon**2) - 1877/(5598720*epsilon**3) + 233/(622080*epsilon**4) - 1/(3888*epsilon**5) + 1/(12960*epsilon**6)","21417":"-f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 955/(13436928*epsilon**2) + f_3/(2880*epsilon**3) + 85/(2239488*epsilon**3) - 373/(933120*epsilon**4) + 31/(77760*epsilon**5) - 1/(6480*epsilon**6)","21418":"f_3/(12960*epsilon**2) - 2257/(67184640*epsilon**2) + 713/(2799360*epsilon**3) - 2737/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21419":"f_3/(12960*epsilon**2) - 2257/(67184640*epsilon**2) + 713/(2799360*epsilon**3) - 2737/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21420":"-f_3/(17280*epsilon**2) + 521/(50388480*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 469/(33592320*epsilon**3) + 59/(699840*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","21421":"-f_3/(17280*epsilon**2) + 521/(50388480*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 469/(33592320*epsilon**3) + 59/(699840*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","21422":"77/(699840*epsilon**2) + 469/(7464960*epsilon**3) - 251/(622080*epsilon**4) + 1/(1920*epsilon**5) - 1/(4320*epsilon**6)","21423":"-7*f_3/(23040*epsilon**2) + pi**4/(2073600*epsilon**2) + 4613/(14929920*epsilon**2) + f_3/(17280*epsilon**3) - 67/(2488320*epsilon**3) - 301/(622080*epsilon**4) + 29/(51840*epsilon**5) - 1/(4320*epsilon**6)","21424":"-f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 3569/(67184640*epsilon**2) + f_3/(5760*epsilon**3) + 47/(11197440*epsilon**3) - 319/(933120*epsilon**4) + 31/(77760*epsilon**5) - 1/(6480*epsilon**6)","21425":"-f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 3569/(67184640*epsilon**2) + f_3/(5760*epsilon**3) + 47/(11197440*epsilon**3) - 319/(933120*epsilon**4) + 31/(77760*epsilon**5) - 1/(6480*epsilon**6)","21426":"5311/(100776960*epsilon**2) - 23677/(134369280*epsilon**3) + 2441/(11197440*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","21427":"5311/(100776960*epsilon**2) - 23677/(134369280*epsilon**3) + 2441/(11197440*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","21428":"-39991/(403107840*epsilon**2) - 6229/(67184640*epsilon**3) + 503/(1244160*epsilon**4) - 169/(466560*epsilon**5) + 1/(8640*epsilon**6)","21429":"-39991/(403107840*epsilon**2) - 6229/(67184640*epsilon**3) + 503/(1244160*epsilon**4) - 169/(466560*epsilon**5) + 1/(8640*epsilon**6)","21430":"31*f_3/(155520*epsilon**2) - 118163/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 1759/(67184640*epsilon**3) + 649/(1866240*epsilon**4) - 131/(466560*epsilon**5) + 1/(12960*epsilon**6)","21431":"-17*f_3/(20736*epsilon**2) - 407/(1866240*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(960*epsilon**3) - 1103/(933120*epsilon**3) + 1273/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21432":"-17*f_3/(20736*epsilon**2) - 407/(1866240*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(960*epsilon**3) - 1103/(933120*epsilon**3) + 1273/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21433":"5*f_3/(20736*epsilon**2) - 2101/(6718464*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 37/(414720*epsilon**3) - 43/(51840*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","21434":"5*f_3/(20736*epsilon**2) - 2101/(6718464*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 37/(414720*epsilon**3) - 43/(51840*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","21435":"-37*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 3103/(1866240*epsilon**2) + f_3/(8640*epsilon**3) + 319/(933120*epsilon**3) + 409/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21436":"-37*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 3103/(1866240*epsilon**2) + f_3/(8640*epsilon**3) + 319/(933120*epsilon**3) + 409/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21437":"-2807*f_3/(311040*epsilon**2) - 11*f_5/(2880*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 1019/(69120*epsilon**2) + 13*f_3/(1620*epsilon**3) - 517/(38880*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 29/(6480*epsilon**4) - 1/(1080*epsilon**5)","21438":"-2807*f_3/(311040*epsilon**2) - 11*f_5/(2880*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 1019/(69120*epsilon**2) + 13*f_3/(1620*epsilon**3) - 517/(38880*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 29/(6480*epsilon**4) - 1/(1080*epsilon**5)","21439":"7*f_3/(103680*epsilon**2) - pi**4/(115200*epsilon**2) + 1903/(1866240*epsilon**2) + f_3/(8640*epsilon**3) + 1021/(933120*epsilon**3) - 23/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21440":"7*f_3/(103680*epsilon**2) - pi**4/(115200*epsilon**2) + 1903/(1866240*epsilon**2) + f_3/(8640*epsilon**3) + 1021/(933120*epsilon**3) - 23/(622080*epsilon**4) - 17/(6480*epsilon**5) + 7/(4320*epsilon**6)","21441":"-127*f_3/(103680*epsilon**2) + 43*f_5/(8640*epsilon**2) - 3673/(933120*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 133*f_3/(25920*epsilon**3) - 2077/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - 11*f_3/(2160*epsilon**4) + 61/(8640*epsilon**4) - 11/(4320*epsilon**5)","21442":"-127*f_3/(103680*epsilon**2) + 43*f_5/(8640*epsilon**2) - 3673/(933120*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 133*f_3/(25920*epsilon**3) - 2077/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - 11*f_3/(2160*epsilon**4) + 61/(8640*epsilon**4) - 11/(4320*epsilon**5)","21443":"13*f_3/(20736*epsilon**2) - 54599/(22394880*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 1457/(1244160*epsilon**3) + 35/(13824*epsilon**4) - 1/(192*epsilon**5) + 13/(4320*epsilon**6)","21444":"13*f_3/(20736*epsilon**2) - 54599/(22394880*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 1457/(1244160*epsilon**3) + 35/(13824*epsilon**4) - 1/(192*epsilon**5) + 13/(4320*epsilon**6)","21445":"f_3/(2560*epsilon**2) + pi**4/(6220800*epsilon**2) + 4241/(8957952*epsilon**2) - f_3/(5760*epsilon**3) - 43771/(67184640*epsilon**3) + 2449/(5598720*epsilon**4) - 73/(466560*epsilon**5) + 1/(38880*epsilon**6)","21446":"-779*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) + 1343/(4976640*epsilon**2) + pi**4/(276480*epsilon**2) + 5*f_3/(5184*epsilon**3) - 493/(414720*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 209/(103680*epsilon**4) - 1/(960*epsilon**5)","21447":"-779*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) + 1343/(4976640*epsilon**2) + pi**4/(276480*epsilon**2) + 5*f_3/(5184*epsilon**3) - 493/(414720*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 209/(103680*epsilon**4) - 1/(960*epsilon**5)","21448":"-6659/(67184640*epsilon**2) + 6409/(11197440*epsilon**3) - 331/(233280*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","21449":"-6659/(67184640*epsilon**2) + 6409/(11197440*epsilon**3) - 331/(233280*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","21450":"197*f_3/(311040*epsilon**2) + f_5/(960*epsilon**2) - 20983/(7464960*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) + 19/(124416*epsilon**3) - f_3/(720*epsilon**4) + 19/(5760*epsilon**4) - 7/(4320*epsilon**5)","21451":"619*f_3/(155520*epsilon**2) + 7*f_5/(8640*epsilon**2) - 113/(23328*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 23/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21452":"619*f_3/(155520*epsilon**2) + 7*f_5/(8640*epsilon**2) - 113/(23328*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 23/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21453":"169*f_3/(155520*epsilon**2) - f_5/(1080*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 449/(466560*epsilon**2) - 17*f_3/(2160*epsilon**3) + 7/(12960*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21454":"113*f_3/(31104*epsilon**2) + f_5/(720*epsilon**2) - 977/(233280*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 43/(12960*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21455":"113*f_3/(31104*epsilon**2) + f_5/(720*epsilon**2) - 977/(233280*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 43/(12960*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21456":"-109*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1067/(559872*epsilon**2) + f_3/(960*epsilon**3) - 1403/(248832*epsilon**3) + 1391/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21457":"-109*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1067/(559872*epsilon**2) + f_3/(960*epsilon**3) - 1403/(248832*epsilon**3) + 1391/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21458":"-49*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - 53/(38880*epsilon**2) + pi**4/(62208*epsilon**2) + f_3/(192*epsilon**3) - 35/(15552*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 19/(4320*epsilon**4) - 1/(540*epsilon**5)","21459":"-49*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - 53/(38880*epsilon**2) + pi**4/(62208*epsilon**2) + f_3/(192*epsilon**3) - 35/(15552*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 19/(4320*epsilon**4) - 1/(540*epsilon**5)","21460":"13*f_3/(8640*epsilon**2) - 44819/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 9131/(3732480*epsilon**3) + 487/(311040*epsilon**4) - 79/(25920*epsilon**5) + 1/(720*epsilon**6)","21461":"13*f_3/(8640*epsilon**2) - 44819/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 9131/(3732480*epsilon**3) + 487/(311040*epsilon**4) - 79/(25920*epsilon**5) + 1/(720*epsilon**6)","21462":"-37*f_3/(51840*epsilon**2) - pi**4/(2073600*epsilon**2) + 6049/(268738560*epsilon**2) + f_3/(1920*epsilon**3) + 7631/(11197440*epsilon**3) - 37/(46656*epsilon**4) + 29/(77760*epsilon**5) - 1/(12960*epsilon**6)","21463":"f_3/(768*epsilon**2) - pi**4/(115200*epsilon**2) + 199/(233280*epsilon**2) + f_3/(1440*epsilon**3) + 125/(93312*epsilon**3) - 599/(311040*epsilon**4) - 41/(12960*epsilon**5) + 7/(2160*epsilon**6)","21464":"f_3/(768*epsilon**2) - pi**4/(115200*epsilon**2) + 199/(233280*epsilon**2) + f_3/(1440*epsilon**3) + 125/(93312*epsilon**3) - 599/(311040*epsilon**4) - 41/(12960*epsilon**5) + 7/(2160*epsilon**6)","21465":"49*f_3/(51840*epsilon**2) - 25939/(22394880*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 6113/(1866240*epsilon**3) - 151/(103680*epsilon**4) - 1/(216*epsilon**5) + 1/(240*epsilon**6)","21466":"49*f_3/(51840*epsilon**2) - 25939/(22394880*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 6113/(1866240*epsilon**3) - 151/(103680*epsilon**4) - 1/(216*epsilon**5) + 1/(240*epsilon**6)","21467":"f_3/(5184*epsilon**2) - pi**4/(1036800*epsilon**2) + 407/(746496*epsilon**2) + f_3/(960*epsilon**3) - 37/(14580*epsilon**3) + 77/(12960*epsilon**4) - 1/(216*epsilon**5) + 1/(540*epsilon**6)","21468":"f_3/(5184*epsilon**2) - pi**4/(1036800*epsilon**2) + 407/(746496*epsilon**2) + f_3/(960*epsilon**3) - 37/(14580*epsilon**3) + 77/(12960*epsilon**4) - 1/(216*epsilon**5) + 1/(540*epsilon**6)","21469":"f_3/(10368*epsilon**2) - 1/(174960*epsilon**2) - f_3/(3456*epsilon**3) - 1/(1492992*epsilon**3) - 1243/(1866240*epsilon**4) + 53/(31104*epsilon**5) - 1/(864*epsilon**6)","21470":"f_3/(10368*epsilon**2) - 1/(174960*epsilon**2) - f_3/(3456*epsilon**3) - 1/(1492992*epsilon**3) - 1243/(1866240*epsilon**4) + 53/(31104*epsilon**5) - 1/(864*epsilon**6)","21471":"-7*f_3/(207360*epsilon**2) - 1967/(11197440*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 341/(1244160*epsilon**3) + 323/(1866240*epsilon**4) + 13/(19440*epsilon**5) - 7/(12960*epsilon**6)","21472":"-7*f_3/(207360*epsilon**2) - 1967/(11197440*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 341/(1244160*epsilon**3) + 323/(1866240*epsilon**4) + 13/(19440*epsilon**5) - 7/(12960*epsilon**6)","21473":"f_3/(12960*epsilon**2) - 5867/(33592320*epsilon**2) + 113/(699840*epsilon**3) - 461/(746496*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21474":"f_3/(12960*epsilon**2) - 5867/(33592320*epsilon**2) + 113/(699840*epsilon**3) - 461/(746496*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21475":"623*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 3679/(311040*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - f_3/(90*epsilon**3) + pi**4/(21600*epsilon**3) + 1763/(103680*epsilon**3) + f_3/(180*epsilon**4) - 11/(960*epsilon**4) + 1/(144*epsilon**5)","21476":"-f_3/(576*epsilon**2) + 1907/(746496*epsilon**2) + f_3/(192*epsilon**3) - 1187/(138240*epsilon**3) + 1421/(155520*epsilon**4) - 47/(5184*epsilon**5) + 1/(216*epsilon**6)","21477":"-f_3/(576*epsilon**2) + 1907/(746496*epsilon**2) + f_3/(192*epsilon**3) - 1187/(138240*epsilon**3) + 1421/(155520*epsilon**4) - 47/(5184*epsilon**5) + 1/(216*epsilon**6)","21478":"-11*f_3/(1080*epsilon**2) + f_5/(144*epsilon**2) + 757/(373248*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(160*epsilon**3) - 1177/(124416*epsilon**3) + 473/(51840*epsilon**4) + 43/(4320*epsilon**5) - 1/(90*epsilon**6)","21479":"-11*f_3/(1080*epsilon**2) + f_5/(144*epsilon**2) + 757/(373248*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(160*epsilon**3) - 1177/(124416*epsilon**3) + 473/(51840*epsilon**4) + 43/(4320*epsilon**5) - 1/(90*epsilon**6)","21480":"f_3**2/(180*epsilon**2) + 311*f_3/(2160*epsilon**2) - 29*f_5/(216*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21481":"f_3**2/(36*epsilon**2) - 137*f_3/(540*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) + 2*f_3/(9*epsilon**3) - 2*f_5/(9*epsilon**3)","21482":"f_3**2/(36*epsilon**2) - 137*f_3/(540*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**4/(2160*epsilon**2) + pi**6/(13608*epsilon**2) + 2*f_3/(9*epsilon**3) - 2*f_5/(9*epsilon**3)","21483":"-f_3**2/(90*epsilon**2) + 311*f_3/(2160*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21484":"-f_3**2/(90*epsilon**2) + 311*f_3/(2160*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21485":"5*f_3/(5184*epsilon**2) - 59*f_5/(1440*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 835/(15552*epsilon**2) + 13*f_3/(540*epsilon**3) - 79/(1620*epsilon**3) + pi**4/(5400*epsilon**3) - f_3/(30*epsilon**4) + 1/(90*epsilon**4)","21486":"5*f_3/(5184*epsilon**2) - 59*f_5/(1440*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 835/(15552*epsilon**2) + 13*f_3/(540*epsilon**3) - 79/(1620*epsilon**3) + pi**4/(5400*epsilon**3) - f_3/(30*epsilon**4) + 1/(90*epsilon**4)","21487":"-809*f_3/(51840*epsilon**2) - f_5/(160*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 11281/(414720*epsilon**2) - f_3/(240*epsilon**3) - 307/(20736*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 139/(8640*epsilon**4) + 7/(720*epsilon**5)","21488":"47*f_3/(25920*epsilon**2) - 41*f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 1033/(19440*epsilon**2) + f_3/(40*epsilon**3) - 5/(144*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21489":"47*f_3/(25920*epsilon**2) - 41*f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 1033/(19440*epsilon**2) + f_3/(40*epsilon**3) - 5/(144*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21490":"209*f_3/(25920*epsilon**2) - 47*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1837/(77760*epsilon**2) + f_3/(40*epsilon**3) - 7/(360*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21491":"209*f_3/(25920*epsilon**2) - 47*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1837/(77760*epsilon**2) + f_3/(40*epsilon**3) - 7/(360*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21492":"-91*f_3/(8640*epsilon**2) + pi**4/(34560*epsilon**2) + 19673/(1866240*epsilon**2) + 5*f_3/(288*epsilon**3) - 685/(31104*epsilon**3) + 47/(12960*epsilon**4) + 19/(1080*epsilon**5) - 1/(90*epsilon**6)","21493":"-91*f_3/(8640*epsilon**2) + pi**4/(34560*epsilon**2) + 19673/(1866240*epsilon**2) + 5*f_3/(288*epsilon**3) - 685/(31104*epsilon**3) + 47/(12960*epsilon**4) + 19/(1080*epsilon**5) - 1/(90*epsilon**6)","21494":"-53*f_3/(3456*epsilon**2) - pi**4/(19200*epsilon**2) + 4969/(233280*epsilon**2) + 31*f_3/(1440*epsilon**3) - 12971/(622080*epsilon**3) - 11/(10368*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21495":"-53*f_3/(3456*epsilon**2) - pi**4/(19200*epsilon**2) + 4969/(233280*epsilon**2) + 31*f_3/(1440*epsilon**3) - 12971/(622080*epsilon**3) - 11/(10368*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21496":"-79*f_3/(17280*epsilon**2) + 38233/(3732480*epsilon**2) + f_3/(144*epsilon**3) - 583/(124416*epsilon**3) - 107/(10368*epsilon**4) + 23/(864*epsilon**5) - 7/(360*epsilon**6)","21497":"-79*f_3/(17280*epsilon**2) + 38233/(3732480*epsilon**2) + f_3/(144*epsilon**3) - 583/(124416*epsilon**3) - 107/(10368*epsilon**4) + 23/(864*epsilon**5) - 7/(360*epsilon**6)","21498":"119*f_3/(17280*epsilon**2) - 21901/(1244160*epsilon**2) + 17*pi**4/(172800*epsilon**2) - f_3/(480*epsilon**3) - 937/(207360*epsilon**3) + 67/(17280*epsilon**4) + 17/(1440*epsilon**5) - 1/(120*epsilon**6)","21499":"f_3/(240*epsilon**2) - 102019/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1147/(233280*epsilon**3) - 29/(155520*epsilon**4) - 7/(3240*epsilon**5) + 1/(1080*epsilon**6)","21500":"73*f_3/(17280*epsilon**2) - 3163/(1399680*epsilon**2) - 7*pi**4/(518400*epsilon**2) - f_3/(2160*epsilon**3) - 2357/(933120*epsilon**3) + 137/(31104*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","21501":"73*f_3/(17280*epsilon**2) - 3163/(1399680*epsilon**2) - 7*pi**4/(518400*epsilon**2) - f_3/(2160*epsilon**3) - 2357/(933120*epsilon**3) + 137/(31104*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","21502":"f_3/(8640*epsilon**2) + pi**4/(103680*epsilon**2) + 1421/(933120*epsilon**2) - f_3/(864*epsilon**3) + 1093/(622080*epsilon**3) + 43/(10368*epsilon**4) - 29/(4320*epsilon**5) + 1/(360*epsilon**6)","21503":"f_3/(8640*epsilon**2) + pi**4/(103680*epsilon**2) + 1421/(933120*epsilon**2) - f_3/(864*epsilon**3) + 1093/(622080*epsilon**3) + 43/(10368*epsilon**4) - 29/(4320*epsilon**5) + 1/(360*epsilon**6)","21504":"229*f_3/(17280*epsilon**2) - 4969/(349920*epsilon**2) + pi**4/(518400*epsilon**2) - 17*f_3/(2160*epsilon**3) + 7507/(933120*epsilon**3) + 253/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","21505":"11*f_3/(1080*epsilon**2) - 31501/(1866240*epsilon**2) + 11*pi**4/(172800*epsilon**2) - 13*f_3/(480*epsilon**3) + 3631/(155520*epsilon**3) - 223/(12960*epsilon**4) + 19/(1080*epsilon**5) - 1/(90*epsilon**6)","21506":"11*f_3/(1080*epsilon**2) - 31501/(1866240*epsilon**2) + 11*pi**4/(172800*epsilon**2) - 13*f_3/(480*epsilon**3) + 3631/(155520*epsilon**3) - 223/(12960*epsilon**4) + 19/(1080*epsilon**5) - 1/(90*epsilon**6)","21507":"-37*f_3/(2880*epsilon**2) - f_5/(90*epsilon**2) - pi**4/(17280*epsilon**2) + 53/(2160*epsilon**2) + 7*f_3/(216*epsilon**3) - 217/(6480*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(20*epsilon**4) + 1/(60*epsilon**4)","21508":"-37*f_3/(2880*epsilon**2) - f_5/(90*epsilon**2) - pi**4/(17280*epsilon**2) + 53/(2160*epsilon**2) + 7*f_3/(216*epsilon**3) - 217/(6480*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(20*epsilon**4) + 1/(60*epsilon**4)","21509":"-f_3/(11520*epsilon**2) - pi**4/(345600*epsilon**2) + 5021/(7464960*epsilon**2) - f_3/(2880*epsilon**3) - 917/(746496*epsilon**3) + 83/(20736*epsilon**4) - 23/(5184*epsilon**5) + 1/(540*epsilon**6)","21510":"-f_3/(11520*epsilon**2) - pi**4/(345600*epsilon**2) + 5021/(7464960*epsilon**2) - f_3/(2880*epsilon**3) - 917/(746496*epsilon**3) + 83/(20736*epsilon**4) - 23/(5184*epsilon**5) + 1/(540*epsilon**6)","21511":"-f_3/(2160*epsilon**2) + pi**4/(86400*epsilon**2) + 359/(69120*epsilon**2) - f_3/(480*epsilon**3) - 16937/(1866240*epsilon**3) + 229/(31104*epsilon**4) - 47/(12960*epsilon**5) + 1/(1080*epsilon**6)","21512":"5*f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) - 5231/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 1537/(5598720*epsilon**3) - 59/(51840*epsilon**4) + 23/(12960*epsilon**5) - 1/(1080*epsilon**6)","21513":"-77*f_3/(1920*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(34560*epsilon**2) + 40729/(933120*epsilon**2) + 11*f_3/(288*epsilon**3) - 23339/(622080*epsilon**3) + 161/(51840*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21514":"-77*f_3/(1920*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(34560*epsilon**2) + 40729/(933120*epsilon**2) + 11*f_3/(288*epsilon**3) - 23339/(622080*epsilon**3) + 161/(51840*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21515":"f_3/(432*epsilon**2) - 407/(622080*epsilon**2) - f_3/(144*epsilon**3) + 427/(311040*epsilon**3) + 1241/(155520*epsilon**4) - 7/(648*epsilon**5) + 1/(216*epsilon**6)","21516":"f_3/(432*epsilon**2) - 407/(622080*epsilon**2) - f_3/(144*epsilon**3) + 427/(311040*epsilon**3) + 1241/(155520*epsilon**4) - 7/(648*epsilon**5) + 1/(216*epsilon**6)","21517":"f_3/(384*epsilon**2) + pi**4/(172800*epsilon**2) + 833/(622080*epsilon**2) - f_3/(360*epsilon**3) - 11861/(1866240*epsilon**3) + 1037/(155520*epsilon**4) - 47/(12960*epsilon**5) + 1/(1080*epsilon**6)","21518":"f_3/(384*epsilon**2) + pi**4/(172800*epsilon**2) + 833/(622080*epsilon**2) - f_3/(360*epsilon**3) - 11861/(1866240*epsilon**3) + 1037/(155520*epsilon**4) - 47/(12960*epsilon**5) + 1/(1080*epsilon**6)","21519":"-5*f_3/(864*epsilon**2) + pi**4/(86400*epsilon**2) + 35503/(3732480*epsilon**2) + f_3/(120*epsilon**3) - 3191/(155520*epsilon**3) + 173/(12960*epsilon**4) + 7/(270*epsilon**5) - 1/(36*epsilon**6)","21520":"-167*f_3/(5184*epsilon**2) - 19*f_5/(480*epsilon**2) - pi**4/(259200*epsilon**2) + 5689/(77760*epsilon**2) + f_3/(40*epsilon**3) - 1/(24*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21521":"371*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) - pi**4/(259200*epsilon**2) + 329/(38880*epsilon**2) + f_3/(40*epsilon**3) - pi**4/(7200*epsilon**3) - 1/(80*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21522":"371*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) - pi**4/(259200*epsilon**2) + 329/(38880*epsilon**2) + f_3/(40*epsilon**3) - pi**4/(7200*epsilon**3) - 1/(80*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21523":"-119*f_3/(17280*epsilon**2) + 859/(248832*epsilon**2) + 7*pi**4/(172800*epsilon**2) - f_3/(480*epsilon**3) - 937/(207360*epsilon**3) - 1/(3456*epsilon**4) + 17/(1440*epsilon**5) - 1/(120*epsilon**6)","21524":"-119*f_3/(17280*epsilon**2) + 859/(248832*epsilon**2) + 7*pi**4/(172800*epsilon**2) - f_3/(480*epsilon**3) - 937/(207360*epsilon**3) - 1/(3456*epsilon**4) + 17/(1440*epsilon**5) - 1/(120*epsilon**6)","21525":"59*f_3/(3456*epsilon**2) - 395/(23328*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 11*f_3/(480*epsilon**3) + 20437/(622080*epsilon**3) - 919/(51840*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21526":"59*f_3/(3456*epsilon**2) - 395/(23328*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 11*f_3/(480*epsilon**3) + 20437/(622080*epsilon**3) - 919/(51840*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21527":"5*f_3/(1728*epsilon**2) - 3/(1280*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(120*epsilon**3) + 23/(34560*epsilon**3) - 1/(576*epsilon**4) + 1/(48*epsilon**5) - 1/(60*epsilon**6)","21528":"-f_3/(1280*epsilon**2) - 21329/(11197440*epsilon**2) - pi**4/(345600*epsilon**2) + f_3/(720*epsilon**3) + 1991/(1866240*epsilon**3) + 199/(62208*epsilon**4) - 91/(12960*epsilon**5) + 1/(240*epsilon**6)","21529":"-f_3/(1280*epsilon**2) - 21329/(11197440*epsilon**2) - pi**4/(345600*epsilon**2) + f_3/(720*epsilon**3) + 1991/(1866240*epsilon**3) + 199/(62208*epsilon**4) - 91/(12960*epsilon**5) + 1/(240*epsilon**6)","21530":"611*f_3/(51840*epsilon**2) - f_5/(2880*epsilon**2) - 3139/(155520*epsilon**2) + 7*pi**4/(103680*epsilon**2) - 5*f_3/(216*epsilon**3) - pi**4/(10800*epsilon**3) + 43/(1080*epsilon**3) + f_3/(60*epsilon**4) - 107/(4320*epsilon**4) + 1/(180*epsilon**5)","21531":"611*f_3/(51840*epsilon**2) - f_5/(2880*epsilon**2) - 3139/(155520*epsilon**2) + 7*pi**4/(103680*epsilon**2) - 5*f_3/(216*epsilon**3) - pi**4/(10800*epsilon**3) + 43/(1080*epsilon**3) + f_3/(60*epsilon**4) - 107/(4320*epsilon**4) + 1/(180*epsilon**5)","21532":"-937*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 43*pi**4/(3110400*epsilon**2) + 25033/(7464960*epsilon**2) + 43*f_3/(25920*epsilon**3) - 2879/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(6480*epsilon**4) - 11/(4320*epsilon**5)","21533":"-937*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 43*pi**4/(3110400*epsilon**2) + 25033/(7464960*epsilon**2) + 43*f_3/(25920*epsilon**3) - 2879/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 31/(6480*epsilon**4) - 11/(4320*epsilon**5)","21534":"-f_3**2/(180*epsilon**2) - 31*f_3/(720*epsilon**2) + 35*f_5/(216*epsilon**2) - 835/(5184*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(13608*epsilon**2) + f_3/(15*epsilon**3) - 2*f_5/(9*epsilon**3) + 79/(540*epsilon**3) - 1/(30*epsilon**4)","21535":"-289*f_3/(622080*epsilon**2) + f_5/(2160*epsilon**2) - 43*pi**4/(6220800*epsilon**2) + 1663/(746496*epsilon**2) + 11*f_3/(4320*epsilon**3) - 427/(77760*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 11/(2880*epsilon**4) - 1/(1080*epsilon**5)","21536":"-103*f_3/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + 97351/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 16553/(1866240*epsilon**3) + 553/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(540*epsilon**6)","21537":"-11*f_3/(103680*epsilon**2) - 80021/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 31051/(11197440*epsilon**3) - 517/(155520*epsilon**4) + 169/(77760*epsilon**5) - 1/(1620*epsilon**6)","21538":"-11*f_3/(103680*epsilon**2) - 80021/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 31051/(11197440*epsilon**3) - 517/(155520*epsilon**4) + 169/(77760*epsilon**5) - 1/(1620*epsilon**6)","21539":"-11*f_3/(6480*epsilon**2) - 2527/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(1440*epsilon**3) + 4043/(2799360*epsilon**3) - 1379/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","21540":"181*f_3/(12960*epsilon**2) - 809/(46080*epsilon**2) + pi**4/(86400*epsilon**2) - 77*f_3/(2160*epsilon**3) + 1373/(34560*epsilon**3) + f_3/(36*epsilon**4) - 31/(960*epsilon**4) + 7/(720*epsilon**5)","21541":"181*f_3/(12960*epsilon**2) - 809/(46080*epsilon**2) + pi**4/(86400*epsilon**2) - 77*f_3/(2160*epsilon**3) + 1373/(34560*epsilon**3) + f_3/(36*epsilon**4) - 31/(960*epsilon**4) + 7/(720*epsilon**5)","21542":"-f_3/(72*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(34560*epsilon**2) + 15011/(1866240*epsilon**2) + 5*f_3/(288*epsilon**3) - 2993/(155520*epsilon**3) - 7/(12960*epsilon**4) + 19/(1080*epsilon**5) - 1/(90*epsilon**6)","21543":"-f_3/(72*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(34560*epsilon**2) + 15011/(1866240*epsilon**2) + 5*f_3/(288*epsilon**3) - 2993/(155520*epsilon**3) - 7/(12960*epsilon**4) + 19/(1080*epsilon**5) - 1/(90*epsilon**6)","21544":"251*f_3/(17280*epsilon**2) - 29291/(933120*epsilon**2) + 23*pi**4/(172800*epsilon**2) - 19*f_3/(480*epsilon**3) + 20437/(622080*epsilon**3) - 703/(51840*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21545":"-53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 9247/(201553920*epsilon**2) + f_3/(51840*epsilon**3) - 13613/(67184640*epsilon**3) + 23/(51840*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","21546":"-77*f_3/(12960*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 10043/(746496*epsilon**2) + 77*f_3/(6480*epsilon**3) - 191/(10368*epsilon**3) + pi**4/(32400*epsilon**3) - f_3/(180*epsilon**4) + 25/(2592*epsilon**4) - 1/(540*epsilon**5)","21547":"-f_3**2/(90*epsilon**2) + 193*f_3/(1080*epsilon**2) - 67*f_5/(432*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21548":"-f_3**2/(90*epsilon**2) + 193*f_3/(1080*epsilon**2) - 67*f_5/(432*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21549":"f_3**2/(180*epsilon**2) - 61*f_3/(540*epsilon**2) + 47*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) + f_3/(9*epsilon**3) - f_5/(9*epsilon**3)","21550":"f_3**2/(180*epsilon**2) - 61*f_3/(540*epsilon**2) + 47*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) + f_3/(9*epsilon**3) - f_5/(9*epsilon**3)","21551":"-f_3**2/(90*epsilon**2) + 431*f_3/(2160*epsilon**2) - 19*f_5/(108*epsilon**2) - pi**6/(13608*epsilon**2) + 7*pi**4/(21600*epsilon**2) - 7*f_3/(45*epsilon**3) + 2*f_5/(9*epsilon**3)","21552":"127*f_3/(10368*epsilon**2) + 13*f_5/(1440*epsilon**2) - 6047/(311040*epsilon**2) - 29*pi**4/(518400*epsilon**2) - f_3/(30*epsilon**3) + pi**4/(10800*epsilon**3) + 193/(6480*epsilon**3) + f_3/(90*epsilon**4) - 7/(360*epsilon**4) + 1/(180*epsilon**5)","21553":"127*f_3/(10368*epsilon**2) + 13*f_5/(1440*epsilon**2) - 6047/(311040*epsilon**2) - 29*pi**4/(518400*epsilon**2) - f_3/(30*epsilon**3) + pi**4/(10800*epsilon**3) + 193/(6480*epsilon**3) + f_3/(90*epsilon**4) - 7/(360*epsilon**4) + 1/(180*epsilon**5)","21554":"203*f_3/(25920*epsilon**2) - 2*f_5/(45*epsilon**2) - 7*pi**4/(51840*epsilon**2) + 14273/(311040*epsilon**2) - f_3/(36*epsilon**3) - 19/(6480*epsilon**3) + pi**4/(5400*epsilon**3) + f_3/(45*epsilon**4) - 1/(36*epsilon**4) + 1/(90*epsilon**5)","21555":"-13*f_3/(5184*epsilon**2) - 3*f_5/(80*epsilon**2) - 23*pi**4/(259200*epsilon**2) + 835/(15552*epsilon**2) + 13*f_3/(540*epsilon**3) - 79/(1620*epsilon**3) + pi**4/(5400*epsilon**3) - f_3/(30*epsilon**4) + 1/(90*epsilon**4)","21556":"137*f_3/(10368*epsilon**2) + f_5/(240*epsilon**2) - 22157/(1244160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(14400*epsilon**3) + 763/(34560*epsilon**3) + f_3/(120*epsilon**4) - 13/(960*epsilon**4) + 1/(240*epsilon**5)","21557":"137*f_3/(10368*epsilon**2) + f_5/(240*epsilon**2) - 22157/(1244160*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(14400*epsilon**3) + 763/(34560*epsilon**3) + f_3/(120*epsilon**4) - 13/(960*epsilon**4) + 1/(240*epsilon**5)","21558":"-529*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 41*pi**4/(1036800*epsilon**2) + 3167/(248832*epsilon**2) - f_3/(240*epsilon**3) - 49/(11520*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 29/(1728*epsilon**4) + 1/(80*epsilon**5)","21559":"-529*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 41*pi**4/(1036800*epsilon**2) + 3167/(248832*epsilon**2) - f_3/(240*epsilon**3) - 49/(11520*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 29/(1728*epsilon**4) + 1/(80*epsilon**5)","21560":"221*f_3/(51840*epsilon**2) - 7687/(1399680*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(320*epsilon**3) + 10411/(1866240*epsilon**3) - 83/(155520*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21561":"221*f_3/(51840*epsilon**2) - 7687/(1399680*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(320*epsilon**3) + 10411/(1866240*epsilon**3) - 83/(155520*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21562":"-32983/(67184640*epsilon**2) + 10003/(5598720*epsilon**3) - 1991/(622080*epsilon**4) + 23/(7776*epsilon**5) - 1/(864*epsilon**6)","21563":"-32983/(67184640*epsilon**2) + 10003/(5598720*epsilon**3) - 1991/(622080*epsilon**4) + 23/(7776*epsilon**5) - 1/(864*epsilon**6)","21564":"17*f_3/(20736*epsilon**2) - 17*pi**4/(1036800*epsilon**2) + 14089/(22394880*epsilon**2) + f_3/(2880*epsilon**3) + 4207/(3732480*epsilon**3) - 7/(103680*epsilon**4) - 59/(25920*epsilon**5) + 1/(720*epsilon**6)","21565":"-f_3/(103680*epsilon**2) - 2821/(2239488*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(1440*epsilon**3) + 371/(622080*epsilon**3) + 67/(31104*epsilon**4) - 7/(1440*epsilon**5) + 1/(360*epsilon**6)","21566":"-f_3/(103680*epsilon**2) - 2821/(2239488*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(1440*epsilon**3) + 371/(622080*epsilon**3) + 67/(31104*epsilon**4) - 7/(1440*epsilon**5) + 1/(360*epsilon**6)","21567":"91*f_3/(34560*epsilon**2) - 16315/(4478976*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 8807/(3732480*epsilon**3) + 119/(62208*epsilon**4) - 79/(25920*epsilon**5) + 1/(720*epsilon**6)","21568":"13*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 3689/(33592320*epsilon**2) - f_3/(4320*epsilon**3) + 2663/(11197440*epsilon**3) - 1963/(1866240*epsilon**4) + 113/(77760*epsilon**5) - 1/(1440*epsilon**6)","21569":"13*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 3689/(33592320*epsilon**2) - f_3/(4320*epsilon**3) + 2663/(11197440*epsilon**3) - 1963/(1866240*epsilon**4) + 113/(77760*epsilon**5) - 1/(1440*epsilon**6)","21570":"367*f_3/(155520*epsilon**2) + 7*f_5/(8640*epsilon**2) - 263/(93312*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 17/(6480*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21571":"-7*f_3/(6480*epsilon**2) - 91331/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 34621/(11197440*epsilon**3) - 109/(34560*epsilon**4) + 139/(77760*epsilon**5) - 1/(2160*epsilon**6)","21572":"-17*f_3/(12960*epsilon**2) + f_5/(432*epsilon**2) - 937/(311040*epsilon**2) + pi**4/(62208*epsilon**2) + f_3/(192*epsilon**3) - pi**4/(51840*epsilon**3) - 67/(77760*epsilon**3) - f_3/(432*epsilon**4) + 19/(4320*epsilon**4) - 1/(540*epsilon**5)","21573":"-17*f_3/(12960*epsilon**2) + f_5/(432*epsilon**2) - 937/(311040*epsilon**2) + pi**4/(62208*epsilon**2) + f_3/(192*epsilon**3) - pi**4/(51840*epsilon**3) - 67/(77760*epsilon**3) - f_3/(432*epsilon**4) + 19/(4320*epsilon**4) - 1/(540*epsilon**5)","21574":"30271/(22394880*epsilon**2) - 110513/(67184640*epsilon**3) + 4411/(5598720*epsilon**4) - 19/(93312*epsilon**5) + 1/(38880*epsilon**6)","21575":"-31*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 3391/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 229/(1244160*epsilon**3) - 19/(207360*epsilon**4) - 43/(8640*epsilon**5) + 7/(1440*epsilon**6)","21576":"-31*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 3391/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 229/(1244160*epsilon**3) - 19/(207360*epsilon**4) - 43/(8640*epsilon**5) + 7/(1440*epsilon**6)","21577":"f_3/(10368*epsilon**2) - 1/(174960*epsilon**2) - f_3/(3456*epsilon**3) - 1/(1492992*epsilon**3) - 1243/(1866240*epsilon**4) + 53/(31104*epsilon**5) - 1/(864*epsilon**6)","21578":"f_3/(10368*epsilon**2) - 1/(174960*epsilon**2) - f_3/(3456*epsilon**3) - 1/(1492992*epsilon**3) - 1243/(1866240*epsilon**4) + 53/(31104*epsilon**5) - 1/(864*epsilon**6)","21579":"19*f_3/(6480*epsilon**2) - 559/(139968*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 7873/(1866240*epsilon**3) - 29/(155520*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21580":"28639/(44789760*epsilon**2) - 5471/(2488320*epsilon**3) + 641/(207360*epsilon**4) - 167/(51840*epsilon**5) + 7/(4320*epsilon**6)","21581":"28639/(44789760*epsilon**2) - 5471/(2488320*epsilon**3) + 641/(207360*epsilon**4) - 167/(51840*epsilon**5) + 7/(4320*epsilon**6)","21582":"59*f_3/(103680*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 199/(4478976*epsilon**2) + f_3/(2880*epsilon**3) + 751/(3732480*epsilon**3) + 13/(20736*epsilon**4) - 59/(25920*epsilon**5) + 1/(720*epsilon**6)","21583":"59*f_3/(103680*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 199/(4478976*epsilon**2) + f_3/(2880*epsilon**3) + 751/(3732480*epsilon**3) + 13/(20736*epsilon**4) - 59/(25920*epsilon**5) + 1/(720*epsilon**6)","21584":"11*f_3/(25920*epsilon**2) - 4763/(2799360*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(720*epsilon**3) + 4849/(1866240*epsilon**3) + 79/(155520*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21585":"11*f_3/(25920*epsilon**2) - 4763/(2799360*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(720*epsilon**3) + 4849/(1866240*epsilon**3) + 79/(155520*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21586":"f_3/(51840*epsilon**2) + 107939/(67184640*epsilon**2) - 2851/(3732480*epsilon**3) - 2887/(1866240*epsilon**4) + 49/(25920*epsilon**5) - 1/(1440*epsilon**6)","21587":"f_3/(51840*epsilon**2) + 107939/(67184640*epsilon**2) - 2851/(3732480*epsilon**3) - 2887/(1866240*epsilon**4) + 49/(25920*epsilon**5) - 1/(1440*epsilon**6)","21588":"f_3/(51840*epsilon**2) - 1633/(5598720*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(2880*epsilon**3) + 4363/(1866240*epsilon**3) + 5/(31104*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21589":"f_3/(51840*epsilon**2) - 1633/(5598720*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(2880*epsilon**3) + 4363/(1866240*epsilon**3) + 5/(31104*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21590":"109*f_3/(51840*epsilon**2) - 10577/(2799360*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(320*epsilon**3) + 7387/(1866240*epsilon**3) + 5/(31104*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21591":"109*f_3/(51840*epsilon**2) - 10577/(2799360*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(320*epsilon**3) + 7387/(1866240*epsilon**3) + 5/(31104*epsilon**4) - 5/(2592*epsilon**5) + 1/(1080*epsilon**6)","21592":"17*f_3/(51840*epsilon**2) - f_5/(180*epsilon**2) - 13/(3888*epsilon**2) + 7*pi**4/(103680*epsilon**2) - 5*f_3/(216*epsilon**3) - pi**4/(10800*epsilon**3) + 17/(540*epsilon**3) + f_3/(60*epsilon**4) - 107/(4320*epsilon**4) + 1/(180*epsilon**5)","21593":"-13*f_3/(144*epsilon**2) + 37*f_5/(216*epsilon**2) - 1567/(25920*epsilon**2) - pi**4/(10800*epsilon**2) + 13*f_3/(180*epsilon**3) - 5*f_5/(36*epsilon**3) + 1/(18*epsilon**3) - 1/(60*epsilon**4)","21594":"-13*f_3/(144*epsilon**2) + 37*f_5/(216*epsilon**2) - 1567/(25920*epsilon**2) - pi**4/(10800*epsilon**2) + 13*f_3/(180*epsilon**3) - 5*f_5/(36*epsilon**3) + 1/(18*epsilon**3) - 1/(60*epsilon**4)","21595":"139*f_3/(103680*epsilon**2) - 90463/(16796160*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(864*epsilon**3) + 2651/(559872*epsilon**3) - 659/(233280*epsilon**4) + 17/(12960*epsilon**5) - 1/(3240*epsilon**6)","21596":"101*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 114223/(40310784*epsilon**2) - f_3/(6480*epsilon**3) - 1697/(699840*epsilon**3) + 653/(559872*epsilon**4) - 41/(116640*epsilon**5) + 1/(19440*epsilon**6)","21597":"-721*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 43*pi**4/(1555200*epsilon**2) + 3785/(373248*epsilon**2) + 43*f_3/(12960*epsilon**3) - 119/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 43/(6480*epsilon**4) - 1/(540*epsilon**5)","21598":"-109*f_3/(4320*epsilon**2) + 25*f_5/(432*epsilon**2) - 541/(17280*epsilon**2) - pi**4/(43200*epsilon**2) + f_3/(40*epsilon**3) - 5*f_5/(72*epsilon**3) + 13/(270*epsilon**3) - 1/(40*epsilon**4)","21599":"-109*f_3/(4320*epsilon**2) + 25*f_5/(432*epsilon**2) - 541/(17280*epsilon**2) - pi**4/(43200*epsilon**2) + f_3/(40*epsilon**3) - 5*f_5/(72*epsilon**3) + 13/(270*epsilon**3) - 1/(40*epsilon**4)","21600":"-1741*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(69120*epsilon**2) + 2947/(311040*epsilon**2) + 53*f_3/(5184*epsilon**3) - 4099/(311040*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 29/(4320*epsilon**4) - 1/(720*epsilon**5)","21601":"-1741*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(69120*epsilon**2) + 2947/(311040*epsilon**2) + 53*f_3/(5184*epsilon**3) - 4099/(311040*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 29/(4320*epsilon**4) - 1/(720*epsilon**5)","21602":"-1261*f_3/(155520*epsilon**2) - f_5/(720*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + 5129/(414720*epsilon**2) + 23*f_3/(2160*epsilon**3) - 4481/(311040*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 11/(1728*epsilon**4) - 1/(720*epsilon**5)","21603":"-1261*f_3/(155520*epsilon**2) - f_5/(720*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + 5129/(414720*epsilon**2) + 23*f_3/(2160*epsilon**3) - 4481/(311040*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 11/(1728*epsilon**4) - 1/(720*epsilon**5)","21604":"-133*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1229/(559872*epsilon**2) + f_3/(960*epsilon**3) - 7303/(1244160*epsilon**3) + 1391/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21605":"-133*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1229/(559872*epsilon**2) + f_3/(960*epsilon**3) - 7303/(1244160*epsilon**3) + 1391/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21606":"-1009*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + 3917/(414720*epsilon**2) + 23*f_3/(2160*epsilon**3) - 4049/(311040*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 11/(1728*epsilon**4) - 1/(720*epsilon**5)","21607":"-133*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) - pi**4/(259200*epsilon**2) + 1103/(38880*epsilon**2) + f_3/(40*epsilon**3) - 17/(720*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21608":"-133*f_3/(25920*epsilon**2) - f_5/(45*epsilon**2) - pi**4/(259200*epsilon**2) + 1103/(38880*epsilon**2) + f_3/(40*epsilon**3) - 17/(720*epsilon**3) - pi**4/(7200*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","21609":"-f_3**2/(360*epsilon**2) - 241*f_3/(2160*epsilon**2) + 65*f_5/(432*epsilon**2) - 113/(4320*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) + f_3/(9*epsilon**3) - f_5/(9*epsilon**3) + 1/(90*epsilon**3)","21610":"-f_3**2/(180*epsilon**2) - 157*f_3/(1080*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**4/(2160*epsilon**2) - 89/(2160*epsilon**2) + pi**6/(13608*epsilon**2) + 2*f_3/(9*epsilon**3) - 2*f_5/(9*epsilon**3) + 1/(45*epsilon**3)","21611":"-f_3**2/(180*epsilon**2) + 461*f_3/(4320*epsilon**2) - 41*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) + 7*pi**4/(43200*epsilon**2) - 7*f_3/(90*epsilon**3) + f_5/(9*epsilon**3)","21612":"103*f_3/(12960*epsilon**2) + f_5/(1080*epsilon**2) - 547/(38880*epsilon**2) + pi**4/(14400*epsilon**2) - 53*f_3/(3240*epsilon**3) - pi**4/(16200*epsilon**3) + 131/(9720*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","21613":"13*f_3/(2592*epsilon**2) + f_5/(960*epsilon**2) - 23/(2430*epsilon**2) + pi**4/(28800*epsilon**2) - 53*f_3/(6480*epsilon**3) - pi**4/(32400*epsilon**3) + 149/(19440*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21614":"1859*f_3/(103680*epsilon**2) + 11*f_5/(960*epsilon**2) - 17387/(622080*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - f_3/(60*epsilon**3) + pi**4/(21600*epsilon**3) + 301/(12960*epsilon**3) + f_3/(180*epsilon**4) - 7/(720*epsilon**4) + 1/(360*epsilon**5)","21615":"1859*f_3/(103680*epsilon**2) + 11*f_5/(960*epsilon**2) - 17387/(622080*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - f_3/(60*epsilon**3) + pi**4/(21600*epsilon**3) + 301/(12960*epsilon**3) + f_3/(180*epsilon**4) - 7/(720*epsilon**4) + 1/(360*epsilon**5)","21616":"-223*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 15199/(33592320*epsilon**2) + f_3/(480*epsilon**3) + 12059/(5598720*epsilon**3) - 269/(93312*epsilon**4) + 19/(12960*epsilon**5) - 1/(3240*epsilon**6)","21617":"151*f_3/(23040*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3295/(248832*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - 41*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 523/(23040*epsilon**3) + f_3/(90*epsilon**4) - 67/(3456*epsilon**4) + 13/(1440*epsilon**5)","21618":"151*f_3/(23040*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3295/(248832*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - 41*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 523/(23040*epsilon**3) + f_3/(90*epsilon**4) - 67/(3456*epsilon**4) + 13/(1440*epsilon**5)","21619":"-53*f_3/(51840*epsilon**2) - pi**4/(311040*epsilon**2) + 3803/(1866240*epsilon**2) + 13*f_3/(3456*epsilon**3) - 4829/(622080*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 1/(108*epsilon**4) - 1/(288*epsilon**5)","21620":"-53*f_3/(51840*epsilon**2) - pi**4/(311040*epsilon**2) + 3803/(1866240*epsilon**2) + 13*f_3/(3456*epsilon**3) - 4829/(622080*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 1/(108*epsilon**4) - 1/(288*epsilon**5)","21621":"-f_3/(5184*epsilon**2) - 15857/(67184640*epsilon**2) + f_3/(1728*epsilon**3) + 10747/(11197440*epsilon**3) - 3341/(1866240*epsilon**4) + 5/(3888*epsilon**5) - 1/(2592*epsilon**6)","21622":"-f_3/(5184*epsilon**2) - 15857/(67184640*epsilon**2) + f_3/(1728*epsilon**3) + 10747/(11197440*epsilon**3) - 3341/(1866240*epsilon**4) + 5/(3888*epsilon**5) - 1/(2592*epsilon**6)","21623":"f_3/(77760*epsilon**2) + 38107/(67184640*epsilon**2) - 44111/(33592320*epsilon**3) + 167/(139968*epsilon**4) - 41/(77760*epsilon**5) + 1/(9720*epsilon**6)","21624":"f_3/(77760*epsilon**2) + 38107/(67184640*epsilon**2) - 44111/(33592320*epsilon**3) + 167/(139968*epsilon**4) - 41/(77760*epsilon**5) + 1/(9720*epsilon**6)","21625":"19*f_3/(17280*epsilon**2) - 4169/(11197440*epsilon**2) - f_3/(576*epsilon**3) + 2219/(3732480*epsilon**3) + 1099/(622080*epsilon**4) - 167/(25920*epsilon**5) + 5/(864*epsilon**6)","21626":"19*f_3/(17280*epsilon**2) - 4169/(11197440*epsilon**2) - f_3/(576*epsilon**3) + 2219/(3732480*epsilon**3) + 1099/(622080*epsilon**4) - 167/(25920*epsilon**5) + 5/(864*epsilon**6)","21627":"173*f_3/(103680*epsilon**2) - 5657/(3732480*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) + 205/(186624*epsilon**3) + 109/(25920*epsilon**4) - 1/(216*epsilon**5) + 1/(540*epsilon**6)","21628":"173*f_3/(103680*epsilon**2) - 5657/(3732480*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) + 205/(186624*epsilon**3) + 109/(25920*epsilon**4) - 1/(216*epsilon**5) + 1/(540*epsilon**6)","21629":"709*f_3/(155520*epsilon**2) + f_5/(720*epsilon**2) - 2683/(466560*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 11/(2592*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21630":"709*f_3/(155520*epsilon**2) + f_5/(720*epsilon**2) - 2683/(466560*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 11/(2592*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21631":"f_3/(1296*epsilon**2) - 19783/(22394880*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 6437/(1866240*epsilon**3) - 151/(103680*epsilon**4) - 1/(216*epsilon**5) + 1/(240*epsilon**6)","21632":"f_3/(1296*epsilon**2) - 19783/(22394880*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 6437/(1866240*epsilon**3) - 151/(103680*epsilon**4) - 1/(216*epsilon**5) + 1/(240*epsilon**6)","21633":"-53*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 7049/(6718464*epsilon**2) + f_3/(4320*epsilon**3) - 799/(1866240*epsilon**3) - 1487/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","21634":"-53*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 7049/(6718464*epsilon**2) + f_3/(4320*epsilon**3) - 799/(1866240*epsilon**3) - 1487/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","21635":"-49*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 4147/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 13/(1244160*epsilon**3) - 19/(207360*epsilon**4) - 43/(8640*epsilon**5) + 7/(1440*epsilon**6)","21636":"-49*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 4147/(7464960*epsilon**2) + f_3/(576*epsilon**3) - 13/(1244160*epsilon**3) - 19/(207360*epsilon**4) - 43/(8640*epsilon**5) + 7/(1440*epsilon**6)","21637":"7*f_3/(20736*epsilon**2) - pi**4/(259200*epsilon**2) + 1033/(3732480*epsilon**2) + f_3/(1440*epsilon**3) - 2071/(933120*epsilon**3) + 29/(5184*epsilon**4) - 1/(216*epsilon**5) + 1/(540*epsilon**6)","21638":"7*f_3/(20736*epsilon**2) - pi**4/(259200*epsilon**2) + 1033/(3732480*epsilon**2) + f_3/(1440*epsilon**3) - 2071/(933120*epsilon**3) + 29/(5184*epsilon**4) - 1/(216*epsilon**5) + 1/(540*epsilon**6)","21639":"-18203/(8398080*epsilon**2) + 4147/(1119744*epsilon**3) - 1589/(373248*epsilon**4) + 1/(360*epsilon**5) - 11/(12960*epsilon**6)","21640":"-18203/(8398080*epsilon**2) + 4147/(1119744*epsilon**3) - 1589/(373248*epsilon**4) + 1/(360*epsilon**5) - 11/(12960*epsilon**6)","21641":"-f_3/(25920*epsilon**2) - 8489/(3732480*epsilon**2) + 49861/(11197440*epsilon**3) - 101/(34560*epsilon**4) + 5/(5184*epsilon**5) - 1/(6480*epsilon**6)","21642":"-f_3/(25920*epsilon**2) - 8489/(3732480*epsilon**2) + 49861/(11197440*epsilon**3) - 101/(34560*epsilon**4) + 5/(5184*epsilon**5) - 1/(6480*epsilon**6)","21643":"49*f_3/(34560*epsilon**2) - 149701/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 3463/(1244160*epsilon**3) - 1567/(622080*epsilon**4) + 127/(77760*epsilon**5) - 7/(12960*epsilon**6)","21644":"49*f_3/(34560*epsilon**2) - 149701/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 3463/(1244160*epsilon**3) - 1567/(622080*epsilon**4) + 127/(77760*epsilon**5) - 7/(12960*epsilon**6)","21645":"101*f_3/(103680*epsilon**2) - 683/(1119744*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(576*epsilon**3) - 2023/(1244160*epsilon**3) + 959/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21646":"101*f_3/(103680*epsilon**2) - 683/(1119744*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(576*epsilon**3) - 2023/(1244160*epsilon**3) + 959/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21647":"-f_3/(25920*epsilon**2) + 90767/(67184640*epsilon**2) - 527/(746496*epsilon**3) - 2887/(1866240*epsilon**4) + 49/(25920*epsilon**5) - 1/(1440*epsilon**6)","21648":"-f_3/(25920*epsilon**2) + 90767/(67184640*epsilon**2) - 527/(746496*epsilon**3) - 2887/(1866240*epsilon**4) + 49/(25920*epsilon**5) - 1/(1440*epsilon**6)","21649":"77*f_3/(103680*epsilon**2) - 4249/(1244160*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 57961/(11197440*epsilon**3) - 7/(2304*epsilon**4) + 5/(5184*epsilon**5) - 1/(6480*epsilon**6)","21650":"-53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 9607/(201553920*epsilon**2) + f_3/(51840*epsilon**3) - 9653/(67184640*epsilon**3) + 13/(31104*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","21651":"-53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 9607/(201553920*epsilon**2) + f_3/(51840*epsilon**3) - 9653/(67184640*epsilon**3) + 13/(31104*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","21652":"61*f_3/(51840*epsilon**2) - 637/(699840*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - f_3/(720*epsilon**3) + 7031/(1866240*epsilon**3) - 281/(155520*epsilon**4) - 19/(4320*epsilon**5) + 1/(270*epsilon**6)","21653":"61*f_3/(51840*epsilon**2) - 637/(699840*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - f_3/(720*epsilon**3) + 7031/(1866240*epsilon**3) - 281/(155520*epsilon**4) - 19/(4320*epsilon**5) + 1/(270*epsilon**6)","21654":"-32983/(67184640*epsilon**2) + 10003/(5598720*epsilon**3) - 1991/(622080*epsilon**4) + 23/(7776*epsilon**5) - 1/(864*epsilon**6)","21655":"-32983/(67184640*epsilon**2) + 10003/(5598720*epsilon**3) - 1991/(622080*epsilon**4) + 23/(7776*epsilon**5) - 1/(864*epsilon**6)","21656":"-31*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 42061/(13436928*epsilon**2) + f_3/(4320*epsilon**3) - 2107/(1244160*epsilon**3) - 283/(186624*epsilon**4) + 41/(25920*epsilon**5) - 1/(2160*epsilon**6)","21657":"41*f_3/(20736*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 4189/(5598720*epsilon**2) + f_3/(960*epsilon**3) - 827/(248832*epsilon**3) + 235/(62208*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21658":"41*f_3/(20736*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 4189/(5598720*epsilon**2) + f_3/(960*epsilon**3) - 827/(248832*epsilon**3) + 235/(62208*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21659":"31*f_3/(51840*epsilon**2) - pi**4/(259200*epsilon**2) - 59/(262440*epsilon**2) + f_3/(8640*epsilon**3) - 25/(746496*epsilon**3) - 1163/(933120*epsilon**4) + 139/(77760*epsilon**5) - 1/(1296*epsilon**6)","21660":"29*f_3/(69120*epsilon**2) - 13969/(16796160*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15121/(22394880*epsilon**3) - 1729/(1866240*epsilon**4) + 23/(31104*epsilon**5) - 1/(4320*epsilon**6)","21661":"29*f_3/(69120*epsilon**2) - 13969/(16796160*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15121/(22394880*epsilon**3) - 1729/(1866240*epsilon**4) + 23/(31104*epsilon**5) - 1/(4320*epsilon**6)","21662":"-f_3/(864*epsilon**2) - 47/(186624*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 3239/(1866240*epsilon**3) - 1517/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","21663":"-f_3/(864*epsilon**2) - 47/(186624*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 3239/(1866240*epsilon**3) - 1517/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","21664":"-19*f_3/(34560*epsilon**2) - 4447/(3732480*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(4320*epsilon**3) + 4811/(1866240*epsilon**3) - 1733/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","21665":"-2303*f_3/(622080*epsilon**2) - 23*f_5/(17280*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 163/(27648*epsilon**2) + 13*f_3/(3240*epsilon**3) - 463/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 29/(12960*epsilon**4) - 1/(2160*epsilon**5)","21666":"-2303*f_3/(622080*epsilon**2) - 23*f_5/(17280*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 163/(27648*epsilon**2) + 13*f_3/(3240*epsilon**3) - 463/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 29/(12960*epsilon**4) - 1/(2160*epsilon**5)","21667":"f_3/(10368*epsilon**2) + 37/(349920*epsilon**2) - f_3/(3456*epsilon**3) + 47/(1492992*epsilon**3) - 1387/(1866240*epsilon**4) + 53/(31104*epsilon**5) - 1/(864*epsilon**6)","21668":"f_3/(10368*epsilon**2) + 37/(349920*epsilon**2) - f_3/(3456*epsilon**3) + 47/(1492992*epsilon**3) - 1387/(1866240*epsilon**4) + 53/(31104*epsilon**5) - 1/(864*epsilon**6)","21669":"71*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 85513/(67184640*epsilon**2) - f_3/(25920*epsilon**3) - 23557/(16796160*epsilon**3) + 355/(373248*epsilon**4) - 23/(58320*epsilon**5) + 1/(12960*epsilon**6)","21670":"71*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 85513/(67184640*epsilon**2) - f_3/(25920*epsilon**3) - 23557/(16796160*epsilon**3) + 355/(373248*epsilon**4) - 23/(58320*epsilon**5) + 1/(12960*epsilon**6)","21671":"-f_3/(320*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 2417/(746496*epsilon**2) + 19*f_3/(2880*epsilon**3) - 9/(1280*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 67/(8640*epsilon**4) - 7/(2160*epsilon**5)","21672":"-f_3/(320*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 2417/(746496*epsilon**2) + 19*f_3/(2880*epsilon**3) - 9/(1280*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 67/(8640*epsilon**4) - 7/(2160*epsilon**5)","21673":"7*f_3/(207360*epsilon**2) - 10759/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 19/(69120*epsilon**3) - 1993/(1866240*epsilon**4) + 11/(8640*epsilon**5) - 7/(12960*epsilon**6)","21674":"7*f_3/(207360*epsilon**2) - 10759/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 19/(69120*epsilon**3) - 1993/(1866240*epsilon**4) + 11/(8640*epsilon**5) - 7/(12960*epsilon**6)","21675":"613*f_3/(103680*epsilon**2) - 18371/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) - 13*f_3/(2880*epsilon**3) + 2873/(1244160*epsilon**3) + 743/(311040*epsilon**4) - 47/(25920*epsilon**5) + 1/(2160*epsilon**6)","21676":"-f_3/(17280*epsilon**2) - 2209/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 487/(33592320*epsilon**3) + 127/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","21677":"f_3/(103680*epsilon**2) - 361/(7464960*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) + 13/(2488320*epsilon**3) + 19/(373248*epsilon**4) + 91/(155520*epsilon**5) - 1/(1440*epsilon**6)","21678":"f_3/(3888*epsilon**2) - pi**4/(3110400*epsilon**2) + 138961/(201553920*epsilon**2) - f_3/(25920*epsilon**3) - 33557/(33592320*epsilon**3) + 41/(69120*epsilon**4) - 7/(38880*epsilon**5) + 1/(38880*epsilon**6)","21679":"-13*f_3/(622080*epsilon**2) - 70837/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 15359/(67184640*epsilon**3) + 1367/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","21680":"-13*f_3/(622080*epsilon**2) - 70837/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 15359/(67184640*epsilon**3) + 1367/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","21681":"77*f_3/(31104*epsilon**2) + f_5/(4320*epsilon**2) - 1117/(466560*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(12960*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21682":"77*f_3/(31104*epsilon**2) + f_5/(4320*epsilon**2) - 1117/(466560*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(43200*epsilon**3) + 31/(12960*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","21683":"-f_3/(12960*epsilon**2) - pi**4/(3110400*epsilon**2) + 25939/(80621568*epsilon**2) + f_3/(17280*epsilon**3) - 28411/(67184640*epsilon**3) + 799/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","21684":"-13*f_3/(34560*epsilon**2) - pi**4/(86400*epsilon**2) + 75707/(44789760*epsilon**2) + f_3/(2880*epsilon**3) + 463/(933120*epsilon**3) - 5/(5184*epsilon**4) - 19/(12960*epsilon**5) + 1/(720*epsilon**6)","21685":"f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 6341/(16796160*epsilon**2) - f_3/(3456*epsilon**3) + 3199/(7464960*epsilon**3) - 283/(311040*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","21686":"f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 6341/(16796160*epsilon**2) - f_3/(3456*epsilon**3) + 3199/(7464960*epsilon**3) - 283/(311040*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","21687":"-13*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 11431/(33592320*epsilon**2) + f_3/(4320*epsilon**3) - 367/(1866240*epsilon**3) - 1487/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","21688":"-13*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 11431/(33592320*epsilon**2) + f_3/(4320*epsilon**3) - 367/(1866240*epsilon**3) - 1487/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","21689":"-29*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 181393/(67184640*epsilon**2) + f_3/(720*epsilon**3) - 1199/(699840*epsilon**3) - 169/(466560*epsilon**4) + 17/(19440*epsilon**5) - 1/(3240*epsilon**6)","21690":"f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 2759/(16796160*epsilon**2) - f_3/(3456*epsilon**3) + 4303/(7464960*epsilon**3) - 307/(311040*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","21691":"-13*f_3/(622080*epsilon**2) - 3533/(80621568*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 19247/(67184640*epsilon**3) + 1403/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","21692":"-37*f_3/(20736*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(124416*epsilon**2) + 3697/(3732480*epsilon**2) + f_3/(384*epsilon**3) - 1637/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(17280*epsilon**4) - 11/(8640*epsilon**5)","21693":"-37*f_3/(20736*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(124416*epsilon**2) + 3697/(3732480*epsilon**2) + f_3/(384*epsilon**3) - 1637/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 41/(17280*epsilon**4) - 11/(8640*epsilon**5)","21694":"-19*f_3/(11520*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 6821/(2488320*epsilon**2) + 19*f_3/(5760*epsilon**3) - 2113/(414720*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 7/(1728*epsilon**4) - 17/(8640*epsilon**5)","21695":"-19*f_3/(11520*epsilon**2) + 13*pi**4/(3110400*epsilon**2) + 6821/(2488320*epsilon**2) + 19*f_3/(5760*epsilon**3) - 2113/(414720*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 7/(1728*epsilon**4) - 17/(8640*epsilon**5)","21696":"-f_3/(20736*epsilon**2) - 6251/(26873856*epsilon**2) + pi**4/(259200*epsilon**2) - f_3/(8640*epsilon**3) - 743/(2799360*epsilon**3) + 7/(38880*epsilon**4) + 23/(38880*epsilon**5) - 1/(2160*epsilon**6)","21697":"-f_3/(3240*epsilon**2) + pi**4/(1036800*epsilon**2) + 797/(2985984*epsilon**2) + f_3/(8640*epsilon**3) - 59/(497664*epsilon**3) - 53/(124416*epsilon**4) + 29/(51840*epsilon**5) - 1/(4320*epsilon**6)","21698":"-f_3/(3240*epsilon**2) + pi**4/(1036800*epsilon**2) + 797/(2985984*epsilon**2) + f_3/(8640*epsilon**3) - 59/(497664*epsilon**3) - 53/(124416*epsilon**4) + 29/(51840*epsilon**5) - 1/(4320*epsilon**6)","21699":"-5*f_3/(41472*epsilon**2) - 161/(2799360*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 377/(1244160*epsilon**3) + 323/(1866240*epsilon**4) + 13/(19440*epsilon**5) - 7/(12960*epsilon**6)","21700":"-5*f_3/(41472*epsilon**2) - 161/(2799360*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 377/(1244160*epsilon**3) + 323/(1866240*epsilon**4) + 13/(19440*epsilon**5) - 7/(12960*epsilon**6)","21701":"-f_3/(103680*epsilon**2) + 1525/(13436928*epsilon**2) + 79/(349920*epsilon**3) - 2737/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21702":"-f_3/(103680*epsilon**2) + 1525/(13436928*epsilon**2) + 79/(349920*epsilon**3) - 2737/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21703":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 30551/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 2923/(11197440*epsilon**3) - 53/(186624*epsilon**4) + 31/(77760*epsilon**5) - 1/(6480*epsilon**6)","21704":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 30551/(67184640*epsilon**2) + f_3/(2160*epsilon**3) - 2923/(11197440*epsilon**3) - 53/(186624*epsilon**4) + 31/(77760*epsilon**5) - 1/(6480*epsilon**6)","21705":"-f_3/(25920*epsilon**2) - 305/(13436928*epsilon**2) - 331/(11197440*epsilon**3) - 53/(186624*epsilon**4) + 31/(77760*epsilon**5) - 1/(6480*epsilon**6)","21706":"5*f_3/(41472*epsilon**2) - 163/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 5/(746496*epsilon**3) - 43/(1866240*epsilon**4) + 59/(77760*epsilon**5) - 1/(1440*epsilon**6)","21707":"5*f_3/(41472*epsilon**2) - 163/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 5/(746496*epsilon**3) - 43/(1866240*epsilon**4) + 59/(77760*epsilon**5) - 1/(1440*epsilon**6)","21708":"-8633/(403107840*epsilon**2) + 697/(16796160*epsilon**3) + 3853/(11197440*epsilon**4) - 11/(23328*epsilon**5) + 1/(5184*epsilon**6)","21709":"-8633/(403107840*epsilon**2) + 697/(16796160*epsilon**3) + 3853/(11197440*epsilon**4) - 11/(23328*epsilon**5) + 1/(5184*epsilon**6)","21710":"-f_3/(103680*epsilon**2) - 287/(3359232*epsilon**2) + 371/(2799360*epsilon**3) - 461/(746496*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21711":"-f_3/(103680*epsilon**2) - 287/(3359232*epsilon**2) + 371/(2799360*epsilon**3) - 461/(746496*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21712":"13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 893/(50388480*epsilon**2) - f_3/(51840*epsilon**3) - 1717/(22394880*epsilon**3) + 337/(1399680*epsilon**4) - 25/(93312*epsilon**5) + 1/(9720*epsilon**6)","21713":"13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 893/(50388480*epsilon**2) - f_3/(51840*epsilon**3) - 1717/(22394880*epsilon**3) + 337/(1399680*epsilon**4) - 25/(93312*epsilon**5) + 1/(9720*epsilon**6)","21714":"19*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 2099/(67184640*epsilon**2) - f_3/(25920*epsilon**3) - 4633/(33592320*epsilon**3) + 3023/(11197440*epsilon**4) - 5/(23328*epsilon**5) + 1/(15552*epsilon**6)","21715":"19*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 2099/(67184640*epsilon**2) - f_3/(25920*epsilon**3) - 4633/(33592320*epsilon**3) + 3023/(11197440*epsilon**4) - 5/(23328*epsilon**5) + 1/(15552*epsilon**6)","21716":"71*f_3/(311040*epsilon**2) - 52697/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(8640*epsilon**3) + 533/(8398080*epsilon**3) + 463/(5598720*epsilon**4) - 1/(11664*epsilon**5) + 1/(38880*epsilon**6)","21717":"-f_3/(77760*epsilon**2) + 1849/(201553920*epsilon**2) - 2329/(44789760*epsilon**3) + 91/(699840*epsilon**4) - 25/(186624*epsilon**5) + 1/(19440*epsilon**6)","21718":"-f_3/(77760*epsilon**2) + 1849/(201553920*epsilon**2) - 2329/(44789760*epsilon**3) + 91/(699840*epsilon**4) - 25/(186624*epsilon**5) + 1/(19440*epsilon**6)","21719":"-f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 7631/(134369280*epsilon**2) - f_3/(103680*epsilon**3) - 12857/(134369280*epsilon**3) + 1097/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","21720":"203*f_3/(311040*epsilon**2) - 11*f_5/(8640*epsilon**2) - 247/(186624*epsilon**2) + 47*pi**4/(3110400*epsilon**2) - 89*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(4860*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21721":"203*f_3/(311040*epsilon**2) - 11*f_5/(8640*epsilon**2) - 247/(186624*epsilon**2) + 47*pi**4/(3110400*epsilon**2) - 89*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(4860*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","21722":"5*f_3/(20736*epsilon**2) - 15131/(33592320*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 121/(1244160*epsilon**3) - 47/(51840*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","21723":"23*f_3/(116640*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 389/(1866240*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 1501/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 47/(51840*epsilon**4) + 11/(25920*epsilon**5)","21724":"23*f_3/(116640*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 389/(1866240*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 1501/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 47/(51840*epsilon**4) + 11/(25920*epsilon**5)","21725":"2503/(403107840*epsilon**2) + 289/(67184640*epsilon**3) + 49/(699840*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","21726":"2503/(403107840*epsilon**2) + 289/(67184640*epsilon**3) + 49/(699840*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","21727":"167/(14929920*epsilon**2) + 4087/(806215680*epsilon**3) - 19/(933120*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","21728":"167/(14929920*epsilon**2) + 4087/(806215680*epsilon**3) - 19/(933120*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","21729":"37*f_3/(207360*epsilon**2) + 53/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 241/(3732480*epsilon**3) - 43/(1866240*epsilon**4) + 59/(77760*epsilon**5) - 1/(1440*epsilon**6)","21730":"37*f_3/(207360*epsilon**2) + 53/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 241/(3732480*epsilon**3) - 43/(1866240*epsilon**4) + 59/(77760*epsilon**5) - 1/(1440*epsilon**6)","21731":"31*f_3/(207360*epsilon**2) + 25/(2985984*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 103/(3732480*epsilon**3) - 79/(1866240*epsilon**4) + 59/(77760*epsilon**5) - 1/(1440*epsilon**6)","21732":"31*f_3/(207360*epsilon**2) + 25/(2985984*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 103/(3732480*epsilon**3) - 79/(1866240*epsilon**4) + 59/(77760*epsilon**5) - 1/(1440*epsilon**6)","21733":"35*f_3/(186624*epsilon**2) - f_5/(3240*epsilon**2) - pi**4/(345600*epsilon**2) + 2033/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 463/(622080*epsilon**3) + f_3/(6480*epsilon**4) - 29/(25920*epsilon**4) + 7/(12960*epsilon**5)","21734":"229*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(691200*epsilon**2) - 1939/(14929920*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1244160*epsilon**3) + f_3/(12960*epsilon**4) - 19/(38880*epsilon**4) + 11/(25920*epsilon**5)","21735":"229*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - pi**4/(691200*epsilon**2) - 1939/(14929920*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1244160*epsilon**3) + f_3/(12960*epsilon**4) - 19/(38880*epsilon**4) + 11/(25920*epsilon**5)","21736":"11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 677/(134369280*epsilon**2) + f_3/(311040*epsilon**3) + 1603/(403107840*epsilon**3) - 31/(933120*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","21737":"11*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 691/(806215680*epsilon**2) - f_3/(155520*epsilon**3) + 89/(67184640*epsilon**3) - 1/(1119744*epsilon**4) + 11/(466560*epsilon**5) - 1/(38880*epsilon**6)","21738":"11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 23/(1658880*epsilon**2) + f_3/(311040*epsilon**3) - 1133/(403107840*epsilon**3) - 29/(933120*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","21739":"11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 23/(1658880*epsilon**2) + f_3/(311040*epsilon**3) - 1133/(403107840*epsilon**3) - 29/(933120*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","21740":"833*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 2509/(11197440*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2507/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","21741":"-11*f_3/(1866240*epsilon**2) - 157/(268738560*epsilon**2) + pi**4/(9331200*epsilon**2) - f_3/(311040*epsilon**3) + 317/(26873856*epsilon**3) - 373/(11197440*epsilon**4) + 11/(311040*epsilon**5) - 1/(77760*epsilon**6)","21742":"f_3/(51840*epsilon**2) - 1417/(16796160*epsilon**2) - 4543/(11197440*epsilon**3) + 31/(186624*epsilon**4) + 29/(38880*epsilon**5) - 1/(1620*epsilon**6)","21743":"23*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) - 2833/(67184640*epsilon**2) - f_3/(17280*epsilon**3) + 1777/(5598720*epsilon**3) - 2953/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21744":"23*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) - 2833/(67184640*epsilon**2) - f_3/(17280*epsilon**3) + 1777/(5598720*epsilon**3) - 2953/(3732480*epsilon**4) + 13/(19440*epsilon**5) - 7/(25920*epsilon**6)","21745":"11*f_3/(746496*epsilon**2) - pi**4/(37324800*epsilon**2) + 829/(268738560*epsilon**2) - f_3/(311040*epsilon**3) + 73/(44789760*epsilon**3) - 223/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","21746":"-f_3/(103680*epsilon**2) - 3643/(67184640*epsilon**2) - 4057/(11197440*epsilon**3) + 31/(186624*epsilon**4) + 29/(38880*epsilon**5) - 1/(1620*epsilon**6)","21747":"-f_3/(103680*epsilon**2) - 3643/(67184640*epsilon**2) - 4057/(11197440*epsilon**3) + 31/(186624*epsilon**4) + 29/(38880*epsilon**5) - 1/(1620*epsilon**6)","21748":"11*f_3/(746496*epsilon**2) - 1051/(268738560*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 271/(44789760*epsilon**3) - 199/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","21749":"11*f_3/(746496*epsilon**2) - 1051/(268738560*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 271/(44789760*epsilon**3) - 199/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","21750":"11*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 949/(1612431360*epsilon**2) - f_3/(311040*epsilon**3) + 119/(134369280*epsilon**3) - 11/(11197440*epsilon**4) + 11/(933120*epsilon**5) - 1/(77760*epsilon**6)","21751":"-49*f_3/(34560*epsilon**2) - pi**4/(69120*epsilon**2) + 31849/(5598720*epsilon**2) + f_3/(288*epsilon**3) - 6097/(933120*epsilon**3) + 679/(155520*epsilon**4) - 1/(360*epsilon**5) + 1/(1080*epsilon**6)","21752":"-f_3/(36*epsilon**2) + f_5/(72*epsilon**2) + 5993/(373248*epsilon**2) + f_3/(48*epsilon**3) - 8699/(311040*epsilon**3) + 227/(25920*epsilon**4) + 19/(2160*epsilon**5) - 1/(180*epsilon**6)","21753":"-f_3/(36*epsilon**2) + f_5/(72*epsilon**2) + 5993/(373248*epsilon**2) + f_3/(48*epsilon**3) - 8699/(311040*epsilon**3) + 227/(25920*epsilon**4) + 19/(2160*epsilon**5) - 1/(180*epsilon**6)","21754":"229*f_3/(4320*epsilon**2) + 7*f_5/(180*epsilon**2) - 25523/(207360*epsilon**2) + 7*pi**4/(43200*epsilon**2) - 119*f_3/(1080*epsilon**3) - pi**4/(21600*epsilon**3) + 7457/(51840*epsilon**3) + f_3/(20*epsilon**4) - 79/(1440*epsilon**4) + 1/(120*epsilon**5)","21755":"-61*f_3/(103680*epsilon**2) - 23219/(8398080*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 4649/(1244160*epsilon**3) - 2161/(933120*epsilon**4) + 67/(77760*epsilon**5) - 1/(6480*epsilon**6)","21756":"-f_3/(4320*epsilon**2) - 8663/(1866240*epsilon**2) - pi**4/(43200*epsilon**2) + f_3/(240*epsilon**3) - 4811/(311040*epsilon**3) + 119/(25920*epsilon**4) + 19/(2160*epsilon**5) - 1/(180*epsilon**6)","21757":"-f_3/(5184*epsilon**2) - 2707/(2099520*epsilon**2) + f_3/(1728*epsilon**3) + 50353/(11197440*epsilon**3) - 4571/(933120*epsilon**4) + 5/(1728*epsilon**5) - 1/(1296*epsilon**6)","21758":"-f_3/(5184*epsilon**2) - 2707/(2099520*epsilon**2) + f_3/(1728*epsilon**3) + 50353/(11197440*epsilon**3) - 4571/(933120*epsilon**4) + 5/(1728*epsilon**5) - 1/(1296*epsilon**6)","21759":"11*f_3/(5760*epsilon**2) - 29099/(7464960*epsilon**2) - pi**4/(43200*epsilon**2) + f_3/(1440*epsilon**3) + 739/(186624*epsilon**3) + 173/(77760*epsilon**4) - 37/(6480*epsilon**5) + 1/(360*epsilon**6)","21760":"f_3/(1440*epsilon**2) - 20053/(11197440*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(480*epsilon**3) + 4159/(1866240*epsilon**3) + 629/(155520*epsilon**4) - 31/(2592*epsilon**5) + 1/(120*epsilon**6)","21761":"-f_3/(2304*epsilon**2) + pi**4/(259200*epsilon**2) + 51497/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 901/(5598720*epsilon**3) - 109/(155520*epsilon**4) + 41/(38880*epsilon**5) - 1/(2160*epsilon**6)","21762":"f_3**2/(144*epsilon**2) - 289*f_3/(4320*epsilon**2) + 53*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","21763":"f_3**2/(72*epsilon**2) - 217*f_3/(2160*epsilon**2) + 35*f_5/(432*epsilon**2) - pi**4/(4320*epsilon**2) + pi**6/(27216*epsilon**2) + f_3/(9*epsilon**3) - f_5/(9*epsilon**3)","21764":"-137*f_3/(51840*epsilon**2) + 23*f_5/(2880*epsilon**2) - 4159/(1244160*epsilon**2) - 13*pi**4/(518400*epsilon**2) - f_3/(90*epsilon**3) + pi**4/(21600*epsilon**3) + 25/(5184*epsilon**3) + f_3/(180*epsilon**4) - 1/(144*epsilon**4) + 1/(360*epsilon**5)","21765":"-137*f_3/(51840*epsilon**2) + 23*f_5/(2880*epsilon**2) - 4159/(1244160*epsilon**2) - 13*pi**4/(518400*epsilon**2) - f_3/(90*epsilon**3) + pi**4/(21600*epsilon**3) + 25/(5184*epsilon**3) + f_3/(180*epsilon**4) - 1/(144*epsilon**4) + 1/(360*epsilon**5)","21766":"f_3**2/(160*epsilon**2) + 59*f_3/(720*epsilon**2) - 53*f_5/(576*epsilon**2) - pi**6/(36288*epsilon**2) + pi**4/(7200*epsilon**2) - f_3/(15*epsilon**3) + f_5/(12*epsilon**3)","21767":"-301*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(19200*epsilon**2) + 8021/(466560*epsilon**2) + 31*f_3/(1440*epsilon**3) - 11243/(622080*epsilon**3) - 11/(10368*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21768":"-301*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(19200*epsilon**2) + 8021/(466560*epsilon**2) + 31*f_3/(1440*epsilon**3) - 11243/(622080*epsilon**3) - 11/(10368*epsilon**4) + 31/(4320*epsilon**5) - 1/(360*epsilon**6)","21769":"5*f_3/(1728*epsilon**2) - 17/(3840*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(120*epsilon**3) + 23/(34560*epsilon**3) - 1/(576*epsilon**4) + 1/(48*epsilon**5) - 1/(60*epsilon**6)","21770":"-13*f_3/(11520*epsilon**2) - 29429/(11197440*epsilon**2) - pi**4/(345600*epsilon**2) + f_3/(720*epsilon**3) + 2639/(1866240*epsilon**3) + 199/(62208*epsilon**4) - 91/(12960*epsilon**5) + 1/(240*epsilon**6)","21771":"-13*f_3/(11520*epsilon**2) - 29429/(11197440*epsilon**2) - pi**4/(345600*epsilon**2) + f_3/(720*epsilon**3) + 2639/(1866240*epsilon**3) + 199/(62208*epsilon**4) - 91/(12960*epsilon**5) + 1/(240*epsilon**6)","21772":"5*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) - 3431/(134369280*epsilon**2) - f_3/(8640*epsilon**3) + 2761/(11197440*epsilon**3) - 67/(103680*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","21773":"29*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 16537/(4478976*epsilon**2) - f_3/(720*epsilon**3) - 1039/(155520*epsilon**3) + 1003/(103680*epsilon**4) - 11/(1080*epsilon**5) + 11/(2160*epsilon**6)","21774":"29*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 16537/(4478976*epsilon**2) - f_3/(720*epsilon**3) - 1039/(155520*epsilon**3) + 1003/(103680*epsilon**4) - 11/(1080*epsilon**5) + 11/(2160*epsilon**6)","21775":"253*f_3/(51840*epsilon**2) - f_5/(160*epsilon**2) - pi**4/(103680*epsilon**2) + 91/(1244160*epsilon**2) - f_3/(48*epsilon**3) + pi**4/(14400*epsilon**3) + 95/(6912*epsilon**3) + f_3/(120*epsilon**4) - 13/(960*epsilon**4) + 1/(240*epsilon**5)","21776":"f_3/(135*epsilon**2) - 118169/(22394880*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(160*epsilon**3) + 953/(933120*epsilon**3) + 77/(19440*epsilon**4) - 7/(2160*epsilon**5) + 1/(1080*epsilon**6)","21777":"593*f_3/(51840*epsilon**2) - f_5/(720*epsilon**2) - 5843/(1244160*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + 823/(103680*epsilon**3) + pi**4/(10800*epsilon**3) + f_3/(90*epsilon**4) - 53/(2880*epsilon**4) + 7/(720*epsilon**5)","21778":"593*f_3/(51840*epsilon**2) - f_5/(720*epsilon**2) - 5843/(1244160*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + 823/(103680*epsilon**3) + pi**4/(10800*epsilon**3) + f_3/(90*epsilon**4) - 53/(2880*epsilon**4) + 7/(720*epsilon**5)","21779":"-f_3**2/(60*epsilon**2) + 23*f_3/(1440*epsilon**2) + 37*f_5/(432*epsilon**2) - 4651/(51840*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 5*f_5/(72*epsilon**3) + 1/(18*epsilon**3) - 1/(120*epsilon**4)","21780":"-f_3**2/(60*epsilon**2) + 23*f_3/(1440*epsilon**2) + 37*f_5/(432*epsilon**2) - 4651/(51840*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 5*f_5/(72*epsilon**3) + 1/(18*epsilon**3) - 1/(120*epsilon**4)","21781":"-629*f_3/(124416*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 51493/(7464960*epsilon**2) + 217*f_3/(51840*epsilon**3) - 949/(124416*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 67/(12960*epsilon**4) - 7/(4320*epsilon**5)","21782":"-629*f_3/(124416*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 51493/(7464960*epsilon**2) + 217*f_3/(51840*epsilon**3) - 949/(124416*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 67/(12960*epsilon**4) - 7/(4320*epsilon**5)","21783":"5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 26591/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 17827/(67184640*epsilon**3) + 727/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","21784":"5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 26591/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 17827/(67184640*epsilon**3) + 727/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","21785":"-1379/(995328*epsilon**3) + 269/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(288*epsilon**6)","21786":"-1379/(995328*epsilon**3) + 269/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(288*epsilon**6)","21787":"781/(2985984*epsilon**3) - 25/(27648*epsilon**4) + 1/(576*epsilon**5) - 1/(864*epsilon**6)","21788":"781/(2985984*epsilon**3) - 25/(27648*epsilon**4) + 1/(576*epsilon**5) - 1/(864*epsilon**6)","21789":"-71/(124416*epsilon**3) + 127/(41472*epsilon**4) - 11/(1728*epsilon**5) + 1/(144*epsilon**6)","21790":"-71/(124416*epsilon**3) + 127/(41472*epsilon**4) - 11/(1728*epsilon**5) + 1/(144*epsilon**6)","21791":"-355/(1492992*epsilon**4) + 35/(62208*epsilon**5) - 5/(5184*epsilon**6)","21792":"-355/(1492992*epsilon**4) + 35/(62208*epsilon**5) - 5/(5184*epsilon**6)","21793":"1301/(2985984*epsilon**3) - 985/(995328*epsilon**4) + 7/(5184*epsilon**5) - 7/(6912*epsilon**6)","21794":"1301/(2985984*epsilon**3) - 985/(995328*epsilon**4) + 7/(5184*epsilon**5) - 7/(6912*epsilon**6)","21795":"-f_3/(1152*epsilon**3) + 487/(331776*epsilon**3) - 25/(27648*epsilon**4) - 11/(2304*epsilon**5) + 1/(192*epsilon**6)","21796":"-f_3/(1152*epsilon**3) + 487/(331776*epsilon**3) - 25/(27648*epsilon**4) - 11/(2304*epsilon**5) + 1/(192*epsilon**6)","21797":"f_3/(4608*epsilon**3) - 1847/(5971968*epsilon**3) + 115/(497664*epsilon**4) + 47/(41472*epsilon**5) - 5/(3456*epsilon**6)","21798":"f_3/(4608*epsilon**3) - 1847/(5971968*epsilon**3) + 115/(497664*epsilon**4) + 47/(41472*epsilon**5) - 5/(3456*epsilon**6)","21799":"491/(11943936*epsilon**3) - 83/(331776*epsilon**4) + 53/(82944*epsilon**5) - 1/(2304*epsilon**6)","21800":"491/(11943936*epsilon**3) - 83/(331776*epsilon**4) + 53/(82944*epsilon**5) - 1/(2304*epsilon**6)","21801":"7*f_3/(6912*epsilon**3) - 7/(4096*epsilon**3) - f_3/(576*epsilon**4) + 3/(1024*epsilon**4) - 5/(2304*epsilon**5)","21802":"7*f_3/(6912*epsilon**3) - 7/(4096*epsilon**3) - f_3/(576*epsilon**4) + 3/(1024*epsilon**4) - 5/(2304*epsilon**5)","21803":"-23/(4478976*epsilon**3) + 67/(1492992*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","21804":"-23/(4478976*epsilon**3) + 67/(1492992*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","21805":"13/(2239488*epsilon**3) + 31/(746496*epsilon**4) - 5/(20736*epsilon**5) + 1/(5184*epsilon**6)","21806":"13/(2239488*epsilon**3) + 31/(746496*epsilon**4) - 5/(20736*epsilon**5) + 1/(5184*epsilon**6)","21807":"-103/(559872*epsilon**3) + 17/(23328*epsilon**4) - 37/(62208*epsilon**5) + 1/(5184*epsilon**6)","21808":"-103/(559872*epsilon**3) + 17/(23328*epsilon**4) - 37/(62208*epsilon**5) + 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227/(2985984*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","21950":"f_3/(27648*epsilon**3) + 133/(11943936*epsilon**3) + 227/(2985984*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","21951":"f_3/(27648*epsilon**3) + 133/(11943936*epsilon**3) + 227/(2985984*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","21952":"4711/(17915904*epsilon**3) - 2011/(8957952*epsilon**4) + 11/(124416*epsilon**5) - 1/(62208*epsilon**6)","21953":"4711/(17915904*epsilon**3) - 2011/(8957952*epsilon**4) + 11/(124416*epsilon**5) - 1/(62208*epsilon**6)","21954":"f_3/(82944*epsilon**3) + 1589/(107495424*epsilon**3) - 373/(8957952*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","21955":"f_3/(82944*epsilon**3) + 1589/(107495424*epsilon**3) - 373/(8957952*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","21956":"4433/(214990848*epsilon**3) - 481/(17915904*epsilon**4) + 11/(497664*epsilon**5) - 1/(124416*epsilon**6)","21957":"4433/(214990848*epsilon**3) - 481/(17915904*epsilon**4) + 11/(497664*epsilon**5) - 1/(124416*epsilon**6)","21958":"109/(26873856*epsilon**3) - 821/(17915904*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","21959":"109/(26873856*epsilon**3) - 821/(17915904*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","21960":"f_3/(27648*epsilon**3) - 275/(11943936*epsilon**3) + 299/(2985984*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","21961":"f_3/(27648*epsilon**3) - 275/(11943936*epsilon**3) + 299/(2985984*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","21962":"f_3/(1152*epsilon**3) - 125/(497664*epsilon**3) - 241/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","21963":"f_3/(1152*epsilon**3) - 125/(497664*epsilon**3) - 241/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","21964":"-f_3/(1536*epsilon**3) + 223/(221184*epsilon**3) - 277/(248832*epsilon**4) + 47/(41472*epsilon**5) - 1/(1728*epsilon**6)","21965":"-f_3/(1536*epsilon**3) + 223/(221184*epsilon**3) - 277/(248832*epsilon**4) + 47/(41472*epsilon**5) - 1/(1728*epsilon**6)","21966":"-355/(1492992*epsilon**4) + 35/(62208*epsilon**5) - 5/(5184*epsilon**6)","21967":"55/(746496*epsilon**4) - 25/(82944*epsilon**5) + 5/(20736*epsilon**6)","21968":"55/(746496*epsilon**4) - 25/(82944*epsilon**5) + 5/(20736*epsilon**6)","21969":"-35/(497664*epsilon**5) + 35/(165888*epsilon**6)","21970":"-35/(497664*epsilon**5) + 35/(165888*epsilon**6)","21971":"5/(93312*epsilon**4) - 55/(248832*epsilon**5) + 5/(20736*epsilon**6)","21972":"5/(93312*epsilon**4) - 55/(248832*epsilon**5) + 5/(20736*epsilon**6)","21973":"-35/(746496*epsilon**4) + 25/(31104*epsilon**5) - 5/(5184*epsilon**6)","21974":"515/(8957952*epsilon**4) - 5/(41472*epsilon**5) + 5/(62208*epsilon**6)","21975":"5*f_3/(20736*epsilon**4) - 35/(82944*epsilon**4) + 5/(10368*epsilon**5)","21976":"-115/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","21977":"-115/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","21978":"-115/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","21979":"65/(26873856*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","21980":"65/(26873856*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","21981":"65/(26873856*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","21982":"-515/(6718464*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","21983":"-515/(6718464*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","21984":"-515/(6718464*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","21985":"605/(4478976*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","21986":"605/(4478976*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","21987":"605/(4478976*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","21988":"385/(11943936*epsilon**5) - 35/(995328*epsilon**6)","21989":"385/(11943936*epsilon**5) - 35/(995328*epsilon**6)","21990":"385/(11943936*epsilon**5) - 35/(995328*epsilon**6)","21991":"385/(11943936*epsilon**5) - 35/(995328*epsilon**6)","21992":"-7/(221184*epsilon**6)","21993":"-605/(17915904*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","21994":"-605/(17915904*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","21995":"253/(107495424*epsilon**3) - 1/(62208*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","21996":"253/(107495424*epsilon**3) - 1/(62208*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","21997":"-143/(53747712*epsilon**3) - 1/(41472*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","21998":"-143/(53747712*epsilon**3) - 1/(41472*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","21999":"1133/(13436928*epsilon**3) - 775/(4478976*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","22000":"1133/(13436928*epsilon**3) - 775/(4478976*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","22001":"-1331/(8957952*epsilon**3) + 55/(124416*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","22002":"-1331/(8957952*epsilon**3) + 55/(124416*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","22003":"-605/(17915904*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","22004":"-35*f_3/(31104*epsilon**2) + 7/(5184*epsilon**2) + 17*f_3/(5184*epsilon**3) - 83/(20736*epsilon**3) - f_3/(432*epsilon**4) + 37/(10368*epsilon**4) - 1/(864*epsilon**5)","22005":"-299*f_3/(207360*epsilon**2) + f_5/(8640*epsilon**2) - 41*pi**4/(6220800*epsilon**2) + 2839/(933120*epsilon**2) + 229*f_3/(51840*epsilon**3) - 695/(124416*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 1/(320*epsilon**4) - 1/(1440*epsilon**5)","22006":"-35*f_3/(31104*epsilon**2) + 7/(5184*epsilon**2) + 17*f_3/(5184*epsilon**3) - 83/(20736*epsilon**3) - f_3/(432*epsilon**4) + 37/(10368*epsilon**4) - 1/(864*epsilon**5)","22007":"-299*f_3/(207360*epsilon**2) + f_5/(8640*epsilon**2) - 41*pi**4/(6220800*epsilon**2) + 2839/(933120*epsilon**2) + 229*f_3/(51840*epsilon**3) - 695/(124416*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 1/(320*epsilon**4) - 1/(1440*epsilon**5)","22008":"7*f_3/(248832*epsilon**2) + 67571/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 889/(1492992*epsilon**3) + 611/(1119744*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","22009":"17*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 441911/(403107840*epsilon**2) - f_3/(12960*epsilon**3) - 3511/(3359232*epsilon**3) + 329/(622080*epsilon**4) - 13/(77760*epsilon**5) + 1/(38880*epsilon**6)","22010":"-49*f_3/(124416*epsilon**2) + 49/(73728*epsilon**2) + 7*f_3/(5184*epsilon**3) - 7/(3072*epsilon**3) - f_3/(864*epsilon**4) + 29/(10368*epsilon**4) - 5/(3456*epsilon**5)","22011":"-277*f_3/(138240*epsilon**2) - f_5/(4320*epsilon**2) - 29*pi**4/(12441600*epsilon**2) + 37937/(14929920*epsilon**2) + 181*f_3/(103680*epsilon**3) - 3841/(1244160*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 1/(432*epsilon**4) - 7/(8640*epsilon**5)","22012":"-49*f_3/(124416*epsilon**2) + 49/(73728*epsilon**2) + 7*f_3/(5184*epsilon**3) - 7/(3072*epsilon**3) - f_3/(864*epsilon**4) + 29/(10368*epsilon**4) - 5/(3456*epsilon**5)","22013":"-277*f_3/(138240*epsilon**2) - f_5/(4320*epsilon**2) - 29*pi**4/(12441600*epsilon**2) + 37937/(14929920*epsilon**2) + 181*f_3/(103680*epsilon**3) - 3841/(1244160*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 1/(432*epsilon**4) - 7/(8640*epsilon**5)","22014":"66115/(644972544*epsilon**2) - 8737/(26873856*epsilon**3) + 47/(139968*epsilon**4) - 29/(186624*epsilon**5) + 1/(31104*epsilon**6)","22015":"19*f_3/(155520*epsilon**2) - pi**4/(6220800*epsilon**2) + 659/(2985984*epsilon**2) - f_3/(51840*epsilon**3) - 27851/(67184640*epsilon**3) + 1003/(3732480*epsilon**4) - 1/(11664*epsilon**5) + 1/(77760*epsilon**6)","22016":"-77*f_3/(62208*epsilon**2) - 7*pi**4/(1244160*epsilon**2) + 5831/(2985984*epsilon**2) + 43*f_3/(10368*epsilon**3) - 763/(124416*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 5/(864*epsilon**4) - 1/(576*epsilon**5)","22017":"-113*f_3/(77760*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 32719/(7464960*epsilon**2) + 13*f_3/(2592*epsilon**3) - 2413/(311040*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(360*epsilon**4) + 13/(2880*epsilon**4) - 1/(1080*epsilon**5)","22018":"49*f_3/(41472*epsilon**2) - 23345/(17915904*epsilon**2) - 7*f_3/(3456*epsilon**3) + 1895/(746496*epsilon**3) + 17/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","22019":"551*f_3/(103680*epsilon**2) - 16049/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) - 17*f_3/(4320*epsilon**3) + 169/(41472*epsilon**3) + 13/(34560*epsilon**4) - 1/(720*epsilon**5) + 1/(2160*epsilon**6)","22020":"-2527/(26873856*epsilon**2) + 1271/(2239488*epsilon**3) - 263/(186624*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","22021":"-7*f_3/(207360*epsilon**2) - 4967/(14929920*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 22123/(22394880*epsilon**3) - 1261/(933120*epsilon**4) + 17/(17280*epsilon**5) - 1/(3240*epsilon**6)","22022":"-2527/(26873856*epsilon**2) + 1271/(2239488*epsilon**3) - 263/(186624*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","22023":"-7*f_3/(207360*epsilon**2) - 4967/(14929920*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 22123/(22394880*epsilon**3) - 1261/(933120*epsilon**4) + 17/(17280*epsilon**5) - 1/(3240*epsilon**6)","22024":"-7*f_3/(41472*epsilon**2) + 2863/(17915904*epsilon**2) + f_3/(3456*epsilon**3) - 733/(746496*epsilon**3) + 71/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","22025":"211*f_3/(103680*epsilon**2) - 181/(139968*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - f_3/(4320*epsilon**3) - 31/(41472*epsilon**3) + 61/(34560*epsilon**4) - 1/(720*epsilon**5) + 1/(2160*epsilon**6)","22026":"-7*f_3/(41472*epsilon**2) + 2863/(17915904*epsilon**2) + f_3/(3456*epsilon**3) - 733/(746496*epsilon**3) + 71/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","22027":"211*f_3/(103680*epsilon**2) - 181/(139968*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - f_3/(4320*epsilon**3) - 31/(41472*epsilon**3) + 61/(34560*epsilon**4) - 1/(720*epsilon**5) + 1/(2160*epsilon**6)","22028":"7*f_3/(20736*epsilon**2) - 3409/(5971968*epsilon**2) - f_3/(1728*epsilon**3) + 331/(248832*epsilon**3) + 13/(10368*epsilon**4) - 1/(192*epsilon**5) + 1/(288*epsilon**6)","22029":"-7*f_3/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 4397/(3732480*epsilon**2) - f_3/(1728*epsilon**3) + 467/(414720*epsilon**3) + 41/(34560*epsilon**4) - 5/(1728*epsilon**5) + 1/(720*epsilon**6)","22030":"7*f_3/(20736*epsilon**2) - 3409/(5971968*epsilon**2) - f_3/(1728*epsilon**3) + 331/(248832*epsilon**3) + 13/(10368*epsilon**4) - 1/(192*epsilon**5) + 1/(288*epsilon**6)","22031":"-7*f_3/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 4397/(3732480*epsilon**2) - f_3/(1728*epsilon**3) + 467/(414720*epsilon**3) + 41/(34560*epsilon**4) - 5/(1728*epsilon**5) + 1/(720*epsilon**6)","22032":"-7*f_3/(82944*epsilon**2) - 1673/(17915904*epsilon**2) + f_3/(6912*epsilon**3) + 985/(2239488*epsilon**3) - 71/(93312*epsilon**4) + 37/(62208*epsilon**5) - 1/(5184*epsilon**6)","22033":"-19*f_3/(25920*epsilon**2) + pi**4/(2073600*epsilon**2) + 16049/(268738560*epsilon**2) + f_3/(2880*epsilon**3) + 247/(466560*epsilon**3) - 131/(207360*epsilon**4) + 13/(38880*epsilon**5) - 1/(12960*epsilon**6)","22034":"91/(13436928*epsilon**2) - 971/(17915904*epsilon**3) + 235/(1492992*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","22035":"f_3/(155520*epsilon**2) + 1511/(22394880*epsilon**2) - 637/(5598720*epsilon**3) + 563/(3732480*epsilon**4) - 1/(8640*epsilon**5) + 1/(25920*epsilon**6)","22036":"-7*f_3/(41472*epsilon**2) + 2359/(8957952*epsilon**2) + f_3/(3456*epsilon**3) - 41/(69984*epsilon**3) - 1/(31104*epsilon**4) + 7/(10368*epsilon**5) - 1/(2592*epsilon**6)","22037":"-23*f_3/(25920*epsilon**2) + pi**4/(1036800*epsilon**2) + 15889/(14929920*epsilon**2) + f_3/(1440*epsilon**3) - 2399/(2799360*epsilon**3) - 19/(311040*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","22038":"91*f_3/(497664*epsilon**2) - 6559/(17915904*epsilon**2) + 7*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 1609/(1492992*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","22039":"1699*f_3/(3732480*epsilon**2) - f_5/(12960*epsilon**2) - 613/(466560*epsilon**2) + 67*pi**4/(37324800*epsilon**2) - 11*f_3/(17280*epsilon**3) - pi**4/(777600*epsilon**3) + 2923/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 121/(155520*epsilon**4) + 1/(6480*epsilon**5)","22040":"-9107/(53747712*epsilon**2) + 4033/(5971968*epsilon**3) - 1769/(1492992*epsilon**4) + 161/(124416*epsilon**5) - 7/(10368*epsilon**6)","22041":"f_3/(1536*epsilon**2) - 107941/(134369280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 2701/(2488320*epsilon**3) - 3853/(3732480*epsilon**4) + 113/(155520*epsilon**5) - 7/(25920*epsilon**6)","22042":"-9107/(53747712*epsilon**2) + 4033/(5971968*epsilon**3) - 1769/(1492992*epsilon**4) + 161/(124416*epsilon**5) - 7/(10368*epsilon**6)","22043":"f_3/(1536*epsilon**2) - 107941/(134369280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 2701/(2488320*epsilon**3) - 3853/(3732480*epsilon**4) + 113/(155520*epsilon**5) - 7/(25920*epsilon**6)","22044":"7*f_3/(2985984*epsilon**2) + 7/(1289945088*epsilon**2) - f_3/(248832*epsilon**3) - 23/(26873856*epsilon**3) - 1/(139968*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22045":"-13*f_3/(3732480*epsilon**2) + 167/(1612431360*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(622080*epsilon**3) + 247/(89579520*epsilon**3) - 53/(4478976*epsilon**4) + 29/(1866240*epsilon**5) - 1/(155520*epsilon**6)","22046":"7*f_3/(2985984*epsilon**2) - 833/(1289945088*epsilon**2) - f_3/(248832*epsilon**3) + 49/(26873856*epsilon**3) - 11/(1119744*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22047":"f_3/(233280*epsilon**2) - 13249/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) - f_3/(207360*epsilon**3) + 943/(89579520*epsilon**3) - 337/(22394880*epsilon**4) + 29/(1866240*epsilon**5) - 1/(155520*epsilon**6)","22048":"9653/(17915904*epsilon**2) - 1631/(746496*epsilon**3) + 215/(62208*epsilon**4) - 37/(10368*epsilon**5) + 1/(432*epsilon**6)","22049":"-91*f_3/(34560*epsilon**2) + pi**4/(115200*epsilon**2) + 10183/(8957952*epsilon**2) + f_3/(960*epsilon**3) - 491/(138240*epsilon**3) + 17/(5760*epsilon**4) - 17/(8640*epsilon**5) + 1/(1080*epsilon**6)","22050":"7*f_3/(27648*epsilon**2) - 889/(2239488*epsilon**2) - 7*pi**4/(7464960*epsilon**2) - 17*f_3/(31104*epsilon**3) + pi**4/(622080*epsilon**3) + 443/(373248*epsilon**3) + f_3/(5184*epsilon**4) - 17/(15552*epsilon**4) + 1/(2592*epsilon**5)","22051":"341*f_3/(933120*epsilon**2) - f_5/(5760*epsilon**2) - 995/(1119744*epsilon**2) - f_3/(1152*epsilon**3) + pi**4/(518400*epsilon**3) + 3119/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 5/(5184*epsilon**4) + 1/(4320*epsilon**5)","22052":"7*f_3/(10368*epsilon**2) - 35*f_5/(10368*epsilon**2) + 91/(31104*epsilon**2) - f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3) - 73/(10368*epsilon**3) + 1/(288*epsilon**4)","22053":"f_3**2/(4320*epsilon**2) - 13*f_3/(25920*epsilon**2) - 29*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(259200*epsilon**2) + 677/(77760*epsilon**2) - f_3/(540*epsilon**3) + f_5/(108*epsilon**3) - 25/(2592*epsilon**3) + 1/(360*epsilon**4)","22054":"12593/(161243136*epsilon**2) - 15407/(53747712*epsilon**3) + 1817/(4478976*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","22055":"67*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 37657/(80621568*epsilon**2) - f_3/(51840*epsilon**3) - 4807/(8398080*epsilon**3) + 4661/(11197440*epsilon**4) - 43/(233280*epsilon**5) + 1/(25920*epsilon**6)","22056":"12593/(161243136*epsilon**2) - 15407/(53747712*epsilon**3) + 1817/(4478976*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","22057":"67*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 37657/(80621568*epsilon**2) - f_3/(51840*epsilon**3) - 4807/(8398080*epsilon**3) + 4661/(11197440*epsilon**4) - 43/(233280*epsilon**5) + 1/(25920*epsilon**6)","22058":"35*f_3/(62208*epsilon**2) - 203/(186624*epsilon**2) + 7*pi**4/(1244160*epsilon**2) - 31*f_3/(10368*epsilon**3) - pi**4/(103680*epsilon**3) + 79/(31104*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","22059":"25*f_3/(15552*epsilon**2) + f_5/(1920*epsilon**2) - 421/(116640*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 41*f_3/(12960*epsilon**3) - pi**4/(64800*epsilon**3) + 137/(38880*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","22060":"-539/(161243136*epsilon**2) + 119/(26873856*epsilon**3) + 41/(1119744*epsilon**4) - 1/(10368*epsilon**5) + 1/(15552*epsilon**6)","22061":"-f_3/(155520*epsilon**2) + 1811/(806215680*epsilon**2) - 3587/(268738560*epsilon**3) + 263/(5598720*epsilon**4) - 109/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22062":"-539/(161243136*epsilon**2) + 119/(26873856*epsilon**3) + 41/(1119744*epsilon**4) - 1/(10368*epsilon**5) + 1/(15552*epsilon**6)","22063":"-f_3/(155520*epsilon**2) + 1811/(806215680*epsilon**2) - 3587/(268738560*epsilon**3) + 263/(5598720*epsilon**4) - 109/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22064":"-637/(161243136*epsilon**2) + 119/(13436928*epsilon**3) + 73/(1119744*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","22065":"f_3/(138240*epsilon**2) - pi**4/(12441600*epsilon**2) + 2873/(403107840*epsilon**2) - f_3/(103680*epsilon**3) - 2183/(134369280*epsilon**3) + 59/(699840*epsilon**4) - 109/(933120*epsilon**5) + 1/(19440*epsilon**6)","22066":"-637/(161243136*epsilon**2) + 119/(13436928*epsilon**3) + 73/(1119744*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","22067":"f_3/(138240*epsilon**2) - pi**4/(12441600*epsilon**2) + 2873/(403107840*epsilon**2) - f_3/(103680*epsilon**3) - 2183/(134369280*epsilon**3) + 59/(699840*epsilon**4) - 109/(933120*epsilon**5) + 1/(19440*epsilon**6)","22068":"1631/(483729408*epsilon**2) + 3379/(322486272*epsilon**3) - 455/(8957952*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","22069":"-73*f_3/(3732480*epsilon**2) - 83/(604661760*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 1817/(50388480*epsilon**3) - 3577/(67184640*epsilon**4) + 41/(1399680*epsilon**5) - 1/(155520*epsilon**6)","22070":"1631/(483729408*epsilon**2) + 3379/(322486272*epsilon**3) - 455/(8957952*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","22071":"-73*f_3/(3732480*epsilon**2) - 83/(604661760*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 1817/(50388480*epsilon**3) - 3577/(67184640*epsilon**4) + 41/(1399680*epsilon**5) - 1/(155520*epsilon**6)","22072":"12271/(107495424*epsilon**2) - 1339/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","22073":"-49*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 2833/(6718464*epsilon**2) + f_3/(8640*epsilon**3) - 97/(349920*epsilon**3) - 967/(3732480*epsilon**4) + 7/(15552*epsilon**5) - 1/(5184*epsilon**6)","22074":"12271/(107495424*epsilon**2) - 1339/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","22075":"-49*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 2833/(6718464*epsilon**2) + f_3/(8640*epsilon**3) - 97/(349920*epsilon**3) - 967/(3732480*epsilon**4) + 7/(15552*epsilon**5) - 1/(5184*epsilon**6)","22076":"7*f_3/(248832*epsilon**2) + 13811/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 8573/(53747712*epsilon**3) + 941/(4478976*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","22077":"23*f_3/(138240*epsilon**2) + pi**4/(12441600*epsilon**2) + 127867/(806215680*epsilon**2) - f_3/(11520*epsilon**3) - 11861/(44789760*epsilon**3) + 727/(3732480*epsilon**4) - 23/(311040*epsilon**5) + 1/(77760*epsilon**6)","22078":"-7*f_3/(82944*epsilon**2) + 12929/(107495424*epsilon**2) + f_3/(6912*epsilon**3) - 221/(746496*epsilon**3) - 107/(373248*epsilon**4) + 41/(31104*epsilon**5) - 5/(5184*epsilon**6)","22079":"11*f_3/(34560*epsilon**2) - pi**4/(518400*epsilon**2) - 10981/(67184640*epsilon**2) + f_3/(17280*epsilon**3) - 2411/(22394880*epsilon**3) - 727/(1866240*epsilon**4) + 119/(155520*epsilon**5) - 1/(2592*epsilon**6)","22080":"553/(53747712*epsilon**2) - 1079/(17915904*epsilon**3) + 235/(1492992*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","22081":"-f_3/(77760*epsilon**2) + 4201/(44789760*epsilon**2) - 691/(5598720*epsilon**3) + 563/(3732480*epsilon**4) - 1/(8640*epsilon**5) + 1/(25920*epsilon**6)","22082":"-3269/(644972544*epsilon**2) - 1411/(107495424*epsilon**3) + 965/(8957952*epsilon**4) - 125/(746496*epsilon**5) + 5/(62208*epsilon**6)","22083":"17*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 19/(2519424*epsilon**2) - f_3/(51840*epsilon**3) - 263/(6718464*epsilon**3) + 781/(7464960*epsilon**4) - 1/(10368*epsilon**5) + 1/(31104*epsilon**6)","22084":"-3269/(644972544*epsilon**2) - 1411/(107495424*epsilon**3) + 965/(8957952*epsilon**4) - 125/(746496*epsilon**5) + 5/(62208*epsilon**6)","22085":"17*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 19/(2519424*epsilon**2) - f_3/(51840*epsilon**3) - 263/(6718464*epsilon**3) + 781/(7464960*epsilon**4) - 1/(10368*epsilon**5) + 1/(31104*epsilon**6)","22086":"7*f_3/(55296*epsilon**2) - 1547/(11943936*epsilon**2) - 7*pi**4/(14929920*epsilon**2) - 17*f_3/(62208*epsilon**3) + pi**4/(1244160*epsilon**3) + 473/(995328*epsilon**3) + f_3/(10368*epsilon**4) - 157/(248832*epsilon**4) + 7/(20736*epsilon**5)","22087":"391*f_3/(933120*epsilon**2) + f_5/(103680*epsilon**2) - 7823/(14929920*epsilon**2) - f_3/(2304*epsilon**3) + pi**4/(1036800*epsilon**3) + 31/(41472*epsilon**3) + f_3/(8640*epsilon**4) - 35/(62208*epsilon**4) + 1/(5184*epsilon**5)","22088":"7*f_3/(55296*epsilon**2) - 1547/(11943936*epsilon**2) - 7*pi**4/(14929920*epsilon**2) - 17*f_3/(62208*epsilon**3) + pi**4/(1244160*epsilon**3) + 473/(995328*epsilon**3) + f_3/(10368*epsilon**4) - 157/(248832*epsilon**4) + 7/(20736*epsilon**5)","22089":"391*f_3/(933120*epsilon**2) + f_5/(103680*epsilon**2) - 7823/(14929920*epsilon**2) - f_3/(2304*epsilon**3) + pi**4/(1036800*epsilon**3) + 31/(41472*epsilon**3) + f_3/(8640*epsilon**4) - 35/(62208*epsilon**4) + 1/(5184*epsilon**5)","22090":"-7*f_3/(497664*epsilon**2) - 931/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 595/(26873856*epsilon**3) + 299/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","22091":"f_3/(23040*epsilon**2) - pi**4/(3110400*epsilon**2) + 343/(29859840*epsilon**2) + f_3/(103680*epsilon**3) - 11719/(134369280*epsilon**3) + 349/(2239488*epsilon**4) - 23/(186624*epsilon**5) + 1/(25920*epsilon**6)","22092":"-7*f_3/(497664*epsilon**2) - 931/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 595/(26873856*epsilon**3) + 299/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","22093":"f_3/(23040*epsilon**2) - pi**4/(3110400*epsilon**2) + 343/(29859840*epsilon**2) + f_3/(103680*epsilon**3) - 11719/(134369280*epsilon**3) + 349/(2239488*epsilon**4) - 23/(186624*epsilon**5) + 1/(25920*epsilon**6)","22094":"7*f_3/(82944*epsilon**2) - 27419/(107495424*epsilon**2) - f_3/(6912*epsilon**3) + 1319/(1492992*epsilon**3) - 197/(186624*epsilon**4) + 19/(31104*epsilon**5) - 1/(5184*epsilon**6)","22095":"-13*f_3/(41472*epsilon**2) - 439/(1492992*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 11567/(11197440*epsilon**3) - 511/(622080*epsilon**4) + 13/(38880*epsilon**5) - 1/(12960*epsilon**6)","22096":"-32977/(322486272*epsilon**2) + 42343/(161243136*epsilon**3) - 2473/(13436928*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","22097":"-140947/(302330880*epsilon**2) + 82703/(201553920*epsilon**3) - 5519/(33592320*epsilon**4) + 53/(1399680*epsilon**5) - 1/(233280*epsilon**6)","22098":"-7*f_3/(1492992*epsilon**2) - 11123/(1934917632*epsilon**2) + f_3/(124416*epsilon**3) + 175/(6718464*epsilon**3) - 151/(3359232*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","22099":"-83*f_3/(3732480*epsilon**2) - 37547/(604661760*epsilon**2) - pi**4/(37324800*epsilon**2) + f_3/(77760*epsilon**3) + 1717/(25194240*epsilon**3) - 1693/(33592320*epsilon**4) + 31/(1399680*epsilon**5) - 1/(233280*epsilon**6)","22100":"-3437/(214990848*epsilon**2) + 1117/(8957952*epsilon**3) - 155/(373248*epsilon**4) + 37/(62208*epsilon**5) - 1/(3456*epsilon**6)","22101":"83*f_3/(414720*epsilon**2) - 5293/(14929920*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 3511/(14929920*epsilon**3) - 149/(414720*epsilon**4) + 103/(311040*epsilon**5) - 1/(8640*epsilon**6)","22102":"-3437/(214990848*epsilon**2) + 1117/(8957952*epsilon**3) - 155/(373248*epsilon**4) + 37/(62208*epsilon**5) - 1/(3456*epsilon**6)","22103":"83*f_3/(414720*epsilon**2) - 5293/(14929920*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 3511/(14929920*epsilon**3) - 149/(414720*epsilon**4) + 103/(311040*epsilon**5) - 1/(8640*epsilon**6)","22104":"-31031/(3869835264*epsilon**2) + 325/(13436928*epsilon**3) - 89/(3359232*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","22105":"-130201/(2418647040*epsilon**2) + 1009/(20155392*epsilon**3) - 1909/(67184640*epsilon**4) + 31/(2799360*epsilon**5) - 1/(466560*epsilon**6)","22106":"7735/(107495424*epsilon**2) - 907/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","22107":"-11*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 1777/(16796160*epsilon**2) + f_3/(8640*epsilon**3) - 113/(699840*epsilon**3) - 967/(3732480*epsilon**4) + 7/(15552*epsilon**5) - 1/(5184*epsilon**6)","22108":"7735/(107495424*epsilon**2) - 907/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","22109":"-11*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 1777/(16796160*epsilon**2) + f_3/(8640*epsilon**3) - 113/(699840*epsilon**3) - 967/(3732480*epsilon**4) + 7/(15552*epsilon**5) - 1/(5184*epsilon**6)","22110":"-763/(483729408*epsilon**2) + 6619/(322486272*epsilon**3) - 479/(8957952*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","22111":"-10549/(302330880*epsilon**2) + 1121/(20155392*epsilon**3) - 3793/(67184640*epsilon**4) + 41/(1399680*epsilon**5) - 1/(155520*epsilon**6)","22112":"4823/(80621568*epsilon**2) - 4325/(13436928*epsilon**3) + 163/(279936*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","22113":"f_3/(155520*epsilon**2) + 58187/(403107840*epsilon**2) - 6683/(13436928*epsilon**3) + 181/(349920*epsilon**4) - 23/(93312*epsilon**5) + 1/(19440*epsilon**6)","22114":"4823/(80621568*epsilon**2) - 4325/(13436928*epsilon**3) + 163/(279936*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","22115":"f_3/(155520*epsilon**2) + 58187/(403107840*epsilon**2) - 6683/(13436928*epsilon**3) + 181/(349920*epsilon**4) - 23/(93312*epsilon**5) + 1/(19440*epsilon**6)","22116":"7*f_3/(497664*epsilon**2) - 2639/(161243136*epsilon**2) - f_3/(41472*epsilon**3) + 185/(6718464*epsilon**3) + 65/(2239488*epsilon**4) - 25/(373248*epsilon**5) + 1/(31104*epsilon**6)","22117":"59*f_3/(622080*epsilon**2) - 134819/(1612431360*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 265/(6718464*epsilon**3) + 109/(3732480*epsilon**4) - 1/(25920*epsilon**5) + 1/(77760*epsilon**6)","22118":"-15071/(107495424*epsilon**2) + 899/(1492992*epsilon**3) - 85/(93312*epsilon**4) + 19/(31104*epsilon**5) - 1/(5184*epsilon**6)","22119":"-7*f_3/(12960*epsilon**2) + 17/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 7283/(11197440*epsilon**3) - 439/(622080*epsilon**4) + 13/(38880*epsilon**5) - 1/(12960*epsilon**6)","22120":"-15071/(107495424*epsilon**2) + 899/(1492992*epsilon**3) - 85/(93312*epsilon**4) + 19/(31104*epsilon**5) - 1/(5184*epsilon**6)","22121":"-7*f_3/(12960*epsilon**2) + 17/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 7283/(11197440*epsilon**3) - 439/(622080*epsilon**4) + 13/(38880*epsilon**5) - 1/(12960*epsilon**6)","22122":"-7*f_3/(497664*epsilon**2) + 1925/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 1459/(26873856*epsilon**3) + 335/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","22123":"-f_3/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 10421/(89579520*epsilon**2) + f_3/(34560*epsilon**3) - 21439/(134369280*epsilon**3) + 1961/(11197440*epsilon**4) - 23/(186624*epsilon**5) + 1/(25920*epsilon**6)","22124":"35*f_3/(31104*epsilon**2) - 343/(186624*epsilon**2) + 7*pi**4/(622080*epsilon**2) - 31*f_3/(5184*epsilon**3) - pi**4/(51840*epsilon**3) + 35/(7776*epsilon**3) + f_3/(144*epsilon**4) - 1/(432*epsilon**4)","22125":"169*f_3/(77760*epsilon**2) + f_5/(2160*epsilon**2) - 1189/(233280*epsilon**2) + 19*pi**4/(777600*epsilon**2) - 41*f_3/(6480*epsilon**3) - pi**4/(32400*epsilon**3) + 119/(19440*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","22126":"7*f_3/(13824*epsilon**2) - 2387/(4478976*epsilon**2) - f_3/(1152*epsilon**3) + 565/(373248*epsilon**3) - 29/(62208*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","22127":"f_3/(720*epsilon**2) - 69179/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(480*epsilon**3) + 79/(34560*epsilon**3) - 13/(34560*epsilon**4) - 1/(1080*epsilon**5) + 1/(2160*epsilon**6)","22128":"-7*f_3/(20736*epsilon**2) + 875/(8957952*epsilon**2) + f_3/(1728*epsilon**3) + 937/(4478976*epsilon**3) - 437/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","22129":"-187*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 26849/(67184640*epsilon**2) + f_3/(960*epsilon**3) + 7903/(11197440*epsilon**3) - 1141/(933120*epsilon**4) + 53/(77760*epsilon**5) - 1/(6480*epsilon**6)","22130":"7*f_3/(27648*epsilon**2) - 1561/(3981312*epsilon**2) - f_3/(2304*epsilon**3) + 9899/(8957952*epsilon**3) - 883/(746496*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","22131":"11*f_3/(23040*epsilon**2) - 70241/(33592320*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 11159/(5598720*epsilon**3) - 569/(466560*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","22132":"497/(5971968*epsilon**3) - 169/(497664*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","22133":"61*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29417/(134369280*epsilon**2) - f_3/(6912*epsilon**3) + 1967/(14929920*epsilon**3) - 197/(622080*epsilon**4) + 29/(62208*epsilon**5) - 1/(3240*epsilon**6)","22134":"497/(5971968*epsilon**3) - 169/(497664*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","22135":"61*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29417/(134369280*epsilon**2) - f_3/(6912*epsilon**3) + 1967/(14929920*epsilon**3) - 197/(622080*epsilon**4) + 29/(62208*epsilon**5) - 1/(3240*epsilon**6)","22136":"-77/(2985984*epsilon**3) + 149/(995328*epsilon**4) - 11/(41472*epsilon**5) + 1/(6912*epsilon**6)","22137":"-49*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4027/(201553920*epsilon**2) + f_3/(103680*epsilon**3) - 4253/(134369280*epsilon**3) + 7/(46656*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","22138":"-77/(2985984*epsilon**3) + 149/(995328*epsilon**4) - 11/(41472*epsilon**5) + 1/(6912*epsilon**6)","22139":"-49*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4027/(201553920*epsilon**2) + f_3/(103680*epsilon**3) - 4253/(134369280*epsilon**3) + 7/(46656*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","22140":"7/(124416*epsilon**3) - 1/(2304*epsilon**4) + 5/(4608*epsilon**5) - 1/(1152*epsilon**6)","22141":"7*f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) - 4483/(134369280*epsilon**2) - f_3/(8640*epsilon**3) + 637/(11197440*epsilon**3) - 109/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","22142":"35/(1492992*epsilon**4) - 55/(497664*epsilon**5) + 5/(41472*epsilon**6)","22143":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","22144":"35/(1492992*epsilon**4) - 55/(497664*epsilon**5) + 5/(41472*epsilon**6)","22145":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","22146":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","22147":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","22148":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","22149":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","22150":"49/(2985984*epsilon**3) - 77/(248832*epsilon**4) + 17/(20736*epsilon**5) - 1/(1728*epsilon**6)","22151":"29*f_3/(207360*epsilon**2) - 827/(4199040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 239/(2488320*epsilon**3) - 5/(20736*epsilon**4) + 89/(155520*epsilon**5) - 1/(3240*epsilon**6)","22152":"49/(2985984*epsilon**3) - 77/(248832*epsilon**4) + 17/(20736*epsilon**5) - 1/(1728*epsilon**6)","22153":"29*f_3/(207360*epsilon**2) - 827/(4199040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 239/(2488320*epsilon**3) - 5/(20736*epsilon**4) + 89/(155520*epsilon**5) - 1/(3240*epsilon**6)","22154":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","22155":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","22156":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","22157":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","22158":"-721/(35831808*epsilon**3) + 229/(2985984*epsilon**4) - 25/(248832*epsilon**5) + 1/(20736*epsilon**6)","22159":"-49*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 2537/(403107840*epsilon**2) - f_3/(207360*epsilon**3) - 4129/(268738560*epsilon**3) + 811/(11197440*epsilon**4) - 133/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22160":"-721/(35831808*epsilon**3) + 229/(2985984*epsilon**4) - 25/(248832*epsilon**5) + 1/(20736*epsilon**6)","22161":"-49*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 2537/(403107840*epsilon**2) - f_3/(207360*epsilon**3) - 4129/(268738560*epsilon**3) + 811/(11197440*epsilon**4) - 133/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22162":"-7*f_3/(82944*epsilon**3) + 49/(331776*epsilon**3) + f_3/(6912*epsilon**4) - 35/(82944*epsilon**4) + 1/(3456*epsilon**5)","22163":"197*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(74649600*epsilon**2) + 437/(11197440*epsilon**2) - 23*f_3/(207360*epsilon**3) - pi**4/(6220800*epsilon**3) + 1243/(7464960*epsilon**3) + f_3/(5760*epsilon**4) - 133/(311040*epsilon**4) + 11/(51840*epsilon**5)","22164":"-7*f_3/(82944*epsilon**3) + 49/(331776*epsilon**3) + f_3/(6912*epsilon**4) - 35/(82944*epsilon**4) + 1/(3456*epsilon**5)","22165":"197*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(74649600*epsilon**2) + 437/(11197440*epsilon**2) - 23*f_3/(207360*epsilon**3) - pi**4/(6220800*epsilon**3) + 1243/(7464960*epsilon**3) + f_3/(5760*epsilon**4) - 133/(311040*epsilon**4) + 11/(51840*epsilon**5)","22166":"161/(214990848*epsilon**3) - 25/(4478976*epsilon**4) + 1/(82944*epsilon**5) - 1/(124416*epsilon**6)","22167":"5285/(967458816*epsilon**2) + 943/(1612431360*epsilon**3) - 49/(6718464*epsilon**4) + 7/(746496*epsilon**5) - 1/(233280*epsilon**6)","22168":"161/(214990848*epsilon**3) - 25/(4478976*epsilon**4) + 1/(82944*epsilon**5) - 1/(124416*epsilon**6)","22169":"5285/(967458816*epsilon**2) + 943/(1612431360*epsilon**3) - 49/(6718464*epsilon**4) + 7/(746496*epsilon**5) - 1/(233280*epsilon**6)","22170":"-91/(107495424*epsilon**3) - 1/(139968*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22171":"f_3/(497664*epsilon**2) + pi**4/(74649600*epsilon**2) + 6431/(1209323520*epsilon**2) + f_3/(622080*epsilon**3) - 2981/(806215680*epsilon**3) - 41/(4199040*epsilon**4) + 7/(373248*epsilon**5) - 1/(116640*epsilon**6)","22172":"-91/(107495424*epsilon**3) - 1/(139968*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22173":"f_3/(497664*epsilon**2) + pi**4/(74649600*epsilon**2) + 6431/(1209323520*epsilon**2) + f_3/(622080*epsilon**3) - 2981/(806215680*epsilon**3) - 41/(4199040*epsilon**4) + 7/(373248*epsilon**5) - 1/(116640*epsilon**6)","22174":"721/(26873856*epsilon**3) - 643/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","22175":"53857/(1209323520*epsilon**2) + 16441/(403107840*epsilon**3) - 37/(466560*epsilon**4) + 113/(2799360*epsilon**5) - 1/(116640*epsilon**6)","22176":"721/(26873856*epsilon**3) - 643/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","22177":"53857/(1209323520*epsilon**2) + 16441/(403107840*epsilon**3) - 37/(466560*epsilon**4) + 113/(2799360*epsilon**5) - 1/(116640*epsilon**6)","22178":"-847/(17915904*epsilon**3) + 127/(746496*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","22179":"-17*f_3/(1244160*epsilon**2) - 78899/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 7807/(134369280*epsilon**3) + 217/(1119744*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","22180":"-847/(17915904*epsilon**3) + 127/(746496*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","22181":"-17*f_3/(1244160*epsilon**2) - 78899/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 7807/(134369280*epsilon**3) + 217/(1119744*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","22182":"35/(1492992*epsilon**4) - 55/(497664*epsilon**5) + 5/(41472*epsilon**6)","22183":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","22184":"-385/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","22185":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","22186":"-385/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","22187":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","22188":"-385/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","22189":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","22190":"245/(23887872*epsilon**5) - 35/(1990656*epsilon**6)","22191":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","22192":"847/(71663616*epsilon**3) - 275/(5971968*epsilon**4) + 29/(497664*epsilon**5) - 1/(41472*epsilon**6)","22193":"-229/(40310784*epsilon**2) + 2549/(100776960*epsilon**3) - 349/(6718464*epsilon**4) + 1/(23328*epsilon**5) - 1/(77760*epsilon**6)","22194":"-437/(181398528*epsilon**2) + 1337/(80621568*epsilon**3) - 323/(10077696*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","22195":"-34727/(3869835264*epsilon**2) + 605/(26873856*epsilon**3) - 173/(6718464*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","22196":"247/(90699264*epsilon**2) + 989/(40310784*epsilon**3) - 305/(5038848*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","22197":"-11*f_3/(1492992*epsilon**2) - 8195/(1934917632*epsilon**2) + f_3/(124416*epsilon**3) + 305/(13436928*epsilon**3) - 73/(1679616*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","22198":"-1957/(22674816*epsilon**2) + 5495/(30233088*epsilon**3) - 1673/(10077696*epsilon**4) + 31/(419904*epsilon**5) - 1/(69984*epsilon**6)","22199":"-119141/(967458816*epsilon**2) + 41143/(161243136*epsilon**3) - 2453/(13436928*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","22200":"19*f_3/(69984*epsilon**2) - 133/(279936*epsilon**2) - 29*f_3/(93312*epsilon**3) + 1217/(1119744*epsilon**3) + f_3/(7776*epsilon**4) - 79/(93312*epsilon**4) + 1/(3888*epsilon**5)","22201":"11*f_3/(55296*epsilon**2) - 6875/(17915904*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 1549/(1492992*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","22202":"19/(314928*epsilon**2) - 89/(279936*epsilon**3) + 655/(1119744*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","22203":"5885/(80621568*epsilon**2) - 13927/(53747712*epsilon**3) + 1757/(4478976*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","22204":"19/(314928*epsilon**2) - 89/(279936*epsilon**3) + 655/(1119744*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","22205":"5885/(80621568*epsilon**2) - 13927/(53747712*epsilon**3) + 1757/(4478976*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","22206":"-1349/(5038848*epsilon**2) + 2105/(2239488*epsilon**3) - 1085/(559872*epsilon**4) + 1/(648*epsilon**5) - 1/(1944*epsilon**6)","22207":"11*f_3/(27648*epsilon**2) - 51095/(107495424*epsilon**2) - f_3/(2304*epsilon**3) + 9199/(8957952*epsilon**3) - 281/(248832*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","22208":"1957/(30233088*epsilon**2) - 8459/(40310784*epsilon**3) + 929/(3359232*epsilon**4) - 47/(279936*epsilon**5) + 1/(23328*epsilon**6)","22209":"11*f_3/(248832*epsilon**2) + 3883/(107495424*epsilon**2) - f_3/(20736*epsilon**3) - 877/(5971968*epsilon**3) + 307/(1492992*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","22210":"-133/(2519424*epsilon**2) + 1081/(1119744*epsilon**3) - 601/(279936*epsilon**4) + 13/(7776*epsilon**5) - 1/(1944*epsilon**6)","22211":"-11*f_3/(20736*epsilon**2) + 6523/(26873856*epsilon**2) + f_3/(1728*epsilon**3) + 497/(4478976*epsilon**3) - 139/(124416*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","22212":"2299/(15116544*epsilon**2) - 3095/(6718464*epsilon**3) + 61/(104976*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","22213":"11*f_3/(248832*epsilon**2) + 76571/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 2537/(4478976*epsilon**3) + 601/(1119744*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","22214":"-19/(279936*epsilon**3) + 35/(124416*epsilon**4) - 11/(41472*epsilon**5) + 1/(10368*epsilon**6)","22215":"-11*f_3/(497664*epsilon**2) - 5137/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 245/(26873856*epsilon**3) + 269/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","22216":"-19/(279936*epsilon**3) + 35/(124416*epsilon**4) - 11/(41472*epsilon**5) + 1/(10368*epsilon**6)","22217":"-11*f_3/(497664*epsilon**2) - 5137/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 245/(26873856*epsilon**3) + 269/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","22218":"209/(6718464*epsilon**3) - 623/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","22219":"2915/(322486272*epsilon**2) + 1979/(322486272*epsilon**3) - 145/(2985984*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","22220":"209/(6718464*epsilon**3) - 623/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","22221":"2915/(322486272*epsilon**2) + 1979/(322486272*epsilon**3) - 145/(2985984*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","22222":"-95/(3359232*epsilon**4) + 145/(4478976*epsilon**5) - 5/(373248*epsilon**6)","22223":"11*f_3/(2985984*epsilon**2) - 209/(143327232*epsilon**2) - f_3/(248832*epsilon**3) - 1/(559872*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22224":"529/(161243136*epsilon**2) - 23/(839808*epsilon**3) + 257/(3359232*epsilon**4) - 13/(139968*epsilon**5) + 1/(23328*epsilon**6)","22225":"3157/(161243136*epsilon**2) - 4649/(53747712*epsilon**3) + 163/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(31104*epsilon**6)","22226":"-299/(80621568*epsilon**2) - 47/(1679616*epsilon**3) + 221/(1679616*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","22227":"f_3/(62208*epsilon**2) + 745/(80621568*epsilon**2) - f_3/(20736*epsilon**3) - 1805/(26873856*epsilon**3) + 127/(746496*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","22228":"2369/(20155392*epsilon**2) - 2819/(6718464*epsilon**3) + 61/(104976*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","22229":"10831/(40310784*epsilon**2) - 1597/(1492992*epsilon**3) + 673/(746496*epsilon**4) - 11/(31104*epsilon**5) + 1/(15552*epsilon**6)","22230":"-23*f_3/(62208*epsilon**2) + 161/(248832*epsilon**2) + 5*f_3/(5184*epsilon**3) - 151/(62208*epsilon**3) - f_3/(1296*epsilon**4) + 17/(5184*epsilon**4) - 1/(648*epsilon**5)","22231":"-f_3/(2304*epsilon**2) - pi**4/(622080*epsilon**2) + 625/(746496*epsilon**2) + 13*f_3/(6912*epsilon**3) - 961/(248832*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 1/(216*epsilon**4) - 1/(576*epsilon**5)","22232":"-23/(279936*epsilon**2) + 413/(746496*epsilon**3) - 133/(93312*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","22233":"-535/(3359232*epsilon**2) + 649/(746496*epsilon**3) - 133/(82944*epsilon**4) + 23/(15552*epsilon**5) - 1/(1728*epsilon**6)","22234":"-23/(279936*epsilon**2) + 413/(746496*epsilon**3) - 133/(93312*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","22235":"-535/(3359232*epsilon**2) + 649/(746496*epsilon**3) - 133/(82944*epsilon**4) + 23/(15552*epsilon**5) - 1/(1728*epsilon**6)","22236":"1633/(4478976*epsilon**2) - 677/(373248*epsilon**3) + 419/(93312*epsilon**4) - 11/(1944*epsilon**5) + 1/(324*epsilon**6)","22237":"-f_3/(1152*epsilon**2) + 4645/(4478976*epsilon**2) + f_3/(384*epsilon**3) - 6301/(1492992*epsilon**3) + 95/(20736*epsilon**4) - 47/(10368*epsilon**5) + 1/(432*epsilon**6)","22238":"-2369/(26873856*epsilon**2) + 929/(2239488*epsilon**3) - 221/(279936*epsilon**4) + 11/(15552*epsilon**5) - 1/(3888*epsilon**6)","22239":"-f_3/(10368*epsilon**2) - 353/(4478976*epsilon**2) + f_3/(3456*epsilon**3) + 703/(1492992*epsilon**3) - 223/(248832*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","22240":"161/(2239488*epsilon**2) - 265/(186624*epsilon**3) + 113/(23328*epsilon**4) - 25/(3888*epsilon**5) + 1/(324*epsilon**6)","22241":"f_3/(864*epsilon**2) - 593/(1119744*epsilon**2) - f_3/(288*epsilon**3) + 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29/(2985984*epsilon**5) - 1/(248832*epsilon**6)","22256":"-143/(483729408*epsilon**2) - 227/(60466176*epsilon**3) - 31/(10077696*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","22257":"f_3/(165888*epsilon**3) + 745/(214990848*epsilon**3) - 265/(17915904*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","22258":"1133/(120932352*epsilon**2) + 1795/(120932352*epsilon**3) - 305/(5038848*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","22259":"10831/(107495424*epsilon**3) - 1771/(17915904*epsilon**4) + 31/(746496*epsilon**5) - 1/(124416*epsilon**6)","22260":"-11*f_3/(373248*epsilon**2) + 77/(1492992*epsilon**2) - 7*f_3/(93312*epsilon**3) + 1/(13824*epsilon**3) + f_3/(7776*epsilon**4) - 35/(93312*epsilon**4) + 1/(3888*epsilon**5)","22261":"-f_3/(6144*epsilon**3) - pi**4/(1658880*epsilon**3) + 625/(1990656*epsilon**3) + f_3/(4608*epsilon**4) - 7/(13824*epsilon**4) + 1/(4608*epsilon**5)","22262":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","22263":"-535/(8957952*epsilon**3) + 877/(5971968*epsilon**4) - 5/(31104*epsilon**5) + 1/(13824*epsilon**6)","22264":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","22265":"-535/(8957952*epsilon**3) + 877/(5971968*epsilon**4) - 5/(31104*epsilon**5) + 1/(13824*epsilon**6)","22266":"781/(26873856*epsilon**2) + 35/(6718464*epsilon**3) - 103/(559872*epsilon**4) + 7/(11664*epsilon**5) - 1/(1944*epsilon**6)","22267":"-f_3/(3072*epsilon**3) + 4645/(11943936*epsilon**3) - 23/(55296*epsilon**4) + 13/(27648*epsilon**5) - 1/(3456*epsilon**6)","22268":"-1133/(161243136*epsilon**2) - 127/(40310784*epsilon**3) + 49/(839808*epsilon**4) - 25/(279936*epsilon**5) + 1/(23328*epsilon**6)","22269":"-f_3/(27648*epsilon**3) - 353/(11943936*epsilon**3) + 175/(1990656*epsilon**4) - 1/(13824*epsilon**5) + 1/(41472*epsilon**6)","22270":"77/(13436928*epsilon**2) - 281/(3359232*epsilon**3) - 11/(69984*epsilon**4) + 17/(23328*epsilon**5) - 1/(1944*epsilon**6)","22271":"f_3/(2304*epsilon**3) - 593/(2985984*epsilon**3) - 17/(55296*epsilon**4) + 1/(1728*epsilon**5) - 1/(3456*epsilon**6)","22272":"-1331/(80621568*epsilon**2) - 55/(5038848*epsilon**3) + 221/(1679616*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","22273":"-f_3/(27648*epsilon**3) - 6961/(35831808*epsilon**3) + 751/(2985984*epsilon**4) - 41/(248832*epsilon**5) + 1/(20736*epsilon**6)","22274":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","22275":"f_3/(55296*epsilon**3) + 467/(71663616*epsilon**3) + 29/(1990656*epsilon**4) - 41/(497664*epsilon**5) + 1/(13824*epsilon**6)","22276":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","22277":"f_3/(55296*epsilon**3) + 467/(71663616*epsilon**3) + 29/(1990656*epsilon**4) - 41/(497664*epsilon**5) + 1/(13824*epsilon**6)","22278":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22279":"-265/(35831808*epsilon**3) - 469/(35831808*epsilon**4) + 19/(746496*epsilon**5) - 1/(82944*epsilon**6)","22280":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22281":"-265/(35831808*epsilon**3) - 469/(35831808*epsilon**4) + 19/(746496*epsilon**5) - 1/(82944*epsilon**6)","22282":"55/(17915904*epsilon**4) + 35/(4478976*epsilon**5) - 5/(373248*epsilon**6)","22283":"-f_3/(331776*epsilon**3) + 19/(15925248*epsilon**3) + 11/(3981312*epsilon**4) + 7/(995328*epsilon**5) - 1/(82944*epsilon**6)","22284":"253/(967458816*epsilon**2) - 101/(120932352*epsilon**3) - 67/(20155392*epsilon**4) + 1/(93312*epsilon**5) - 1/(139968*epsilon**6)","22285":"5285/(967458816*epsilon**2) + 943/(1612431360*epsilon**3) - 49/(6718464*epsilon**4) + 7/(746496*epsilon**5) - 1/(233280*epsilon**6)","22286":"-143/(483729408*epsilon**2) - 227/(60466176*epsilon**3) - 31/(10077696*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","22287":"f_3/(497664*epsilon**2) + pi**4/(74649600*epsilon**2) + 6431/(1209323520*epsilon**2) + f_3/(622080*epsilon**3) - 2981/(806215680*epsilon**3) - 41/(4199040*epsilon**4) + 7/(373248*epsilon**5) - 1/(116640*epsilon**6)","22288":"1133/(120932352*epsilon**2) + 1795/(120932352*epsilon**3) - 305/(5038848*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","22289":"53857/(1209323520*epsilon**2) + 16441/(403107840*epsilon**3) - 37/(466560*epsilon**4) + 113/(2799360*epsilon**5) - 1/(116640*epsilon**6)","22290":"-11*f_3/(373248*epsilon**2) + 77/(1492992*epsilon**2) - 7*f_3/(93312*epsilon**3) + 1/(13824*epsilon**3) + f_3/(7776*epsilon**4) - 35/(93312*epsilon**4) + 1/(3888*epsilon**5)","22291":"197*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(74649600*epsilon**2) + 437/(11197440*epsilon**2) - 23*f_3/(207360*epsilon**3) - pi**4/(6220800*epsilon**3) + 1243/(7464960*epsilon**3) + f_3/(5760*epsilon**4) - 133/(311040*epsilon**4) + 11/(51840*epsilon**5)","22292":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","22293":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","22294":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","22295":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","22296":"781/(26873856*epsilon**2) + 35/(6718464*epsilon**3) - 103/(559872*epsilon**4) + 7/(11664*epsilon**5) - 1/(1944*epsilon**6)","22297":"61*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29417/(134369280*epsilon**2) - f_3/(6912*epsilon**3) + 1967/(14929920*epsilon**3) - 197/(622080*epsilon**4) + 29/(62208*epsilon**5) - 1/(3240*epsilon**6)","22298":"-1133/(161243136*epsilon**2) - 127/(40310784*epsilon**3) + 49/(839808*epsilon**4) - 25/(279936*epsilon**5) + 1/(23328*epsilon**6)","22299":"-49*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 2537/(403107840*epsilon**2) - f_3/(207360*epsilon**3) - 4129/(268738560*epsilon**3) + 811/(11197440*epsilon**4) - 133/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22300":"77/(13436928*epsilon**2) - 281/(3359232*epsilon**3) - 11/(69984*epsilon**4) + 17/(23328*epsilon**5) - 1/(1944*epsilon**6)","22301":"29*f_3/(207360*epsilon**2) - 827/(4199040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 239/(2488320*epsilon**3) - 5/(20736*epsilon**4) + 89/(155520*epsilon**5) - 1/(3240*epsilon**6)","22302":"-1331/(80621568*epsilon**2) - 55/(5038848*epsilon**3) + 221/(1679616*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","22303":"-17*f_3/(1244160*epsilon**2) - 78899/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 7807/(134369280*epsilon**3) + 217/(1119744*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","22304":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","22305":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","22306":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","22307":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","22308":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22309":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","22310":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22311":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","22312":"55/(17915904*epsilon**4) + 35/(4478976*epsilon**5) - 5/(373248*epsilon**6)","22313":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","22314":"2915/(322486272*epsilon**2) + 1979/(322486272*epsilon**3) - 145/(2985984*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","22315":"-229/(40310784*epsilon**2) + 2549/(100776960*epsilon**3) - 349/(6718464*epsilon**4) + 1/(23328*epsilon**5) - 1/(77760*epsilon**6)","22316":"-265/(13436928*epsilon**2) + 163/(6718464*epsilon**3) + 773/(4478976*epsilon**4) - 11/(46656*epsilon**5) + 1/(10368*epsilon**6)","22317":"-11*f_3/(497664*epsilon**2) - 5137/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 245/(26873856*epsilon**3) + 269/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","22318":"-49*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4027/(201553920*epsilon**2) + f_3/(103680*epsilon**3) - 4253/(134369280*epsilon**3) + 7/(46656*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","22319":"-265/(35831808*epsilon**3) - 469/(35831808*epsilon**4) + 19/(746496*epsilon**5) - 1/(82944*epsilon**6)","22320":"11*f_3/(2985984*epsilon**2) - 209/(143327232*epsilon**2) - f_3/(248832*epsilon**3) - 1/(559872*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","22321":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","22322":"f_3/(20736*epsilon**2) + 467/(26873856*epsilon**2) - f_3/(6912*epsilon**3) - 119/(8957952*epsilon**3) - 251/(746496*epsilon**4) + 53/(62208*epsilon**5) - 1/(1728*epsilon**6)","22323":"7*f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) - 4483/(134369280*epsilon**2) - f_3/(8640*epsilon**3) + 637/(11197440*epsilon**3) - 109/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","22324":"f_3/(55296*epsilon**3) + 467/(71663616*epsilon**3) + 29/(1990656*epsilon**4) - 41/(497664*epsilon**5) + 1/(13824*epsilon**6)","22325":"-f_3/(124416*epsilon**2) + 19/(5971968*epsilon**2) + f_3/(41472*epsilon**3) - 13/(5971968*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","22326":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","22327":"-f_3/(331776*epsilon**3) + 19/(15925248*epsilon**3) + 11/(3981312*epsilon**4) + 7/(995328*epsilon**5) - 1/(82944*epsilon**6)","22328":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","22329":"119/(23040*epsilon**2) + 59/(46080*epsilon**3) - 17/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22330":"-55/(165888*epsilon**2) + 65/(331776*epsilon**3) + 103/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","22331":"5/(6912*epsilon**2) - 25/(13824*epsilon**3) - 47/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","22332":"5/(18432*epsilon**3) + 5/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","22333":"-25163/(22394880*epsilon**2) - 487/(1492992*epsilon**3) + 19/(12960*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22334":"-25163/(22394880*epsilon**2) - 487/(1492992*epsilon**3) + 19/(12960*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22335":"7*f_3/(17280*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 43/(27648*epsilon**3) + 1/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22336":"7*f_3/(17280*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 43/(27648*epsilon**3) + 1/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22337":"-7*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 17/(746496*epsilon**2) - f_3/(5760*epsilon**3) + 427/(829440*epsilon**3) - 5/(15552*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22338":"-7*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 17/(746496*epsilon**2) - f_3/(5760*epsilon**3) + 427/(829440*epsilon**3) - 5/(15552*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22339":"-199/(279936*epsilon**2) - 779/(7464960*epsilon**3) + 49/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22340":"-155*f_3/(41472*epsilon**2) - 7*f_5/(5760*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 15109/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 1229/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","22341":"115/(8957952*epsilon**2) - 71/(1119744*epsilon**3) - 11/(559872*epsilon**4) + 7/(23328*epsilon**5) - 1/(3888*epsilon**6)","22342":"-65/(4478976*epsilon**2) - 89/(559872*epsilon**3) + 25/(279936*epsilon**4) + 7/(11664*epsilon**5) - 1/(1944*epsilon**6)","22343":"515/(1119744*epsilon**2) - 83/(1119744*epsilon**3) - 233/(139968*epsilon**4) + 1/(648*epsilon**5) - 1/(1944*epsilon**6)","22344":"-5*f_3/(3456*epsilon**2) + 35/(13824*epsilon**2) - f_3/(864*epsilon**3) - 1/(1152*epsilon**3) + f_3/(216*epsilon**4) - 1/(96*epsilon**4) + 1/(108*epsilon**5)","22345":"-5/(15552*epsilon**2) + 133/(124416*epsilon**3) + 5/(7776*epsilon**4) - 7/(1296*epsilon**5) + 1/(216*epsilon**6)","22346":"-5/(15552*epsilon**2) + 133/(124416*epsilon**3) + 5/(7776*epsilon**4) - 7/(1296*epsilon**5) + 1/(216*epsilon**6)","22347":"355/(248832*epsilon**2) - 139/(62208*epsilon**3) - 23/(15552*epsilon**4) + 5/(324*epsilon**5) - 1/(54*epsilon**6)","22348":"-515/(1492992*epsilon**2) + 167/(373248*epsilon**3) + 7/(5832*epsilon**4) - 7/(2592*epsilon**5) + 1/(648*epsilon**6)","22349":"35/(124416*epsilon**2) - 143/(31104*epsilon**3) + 1/(972*epsilon**4) + 13/(648*epsilon**5) - 1/(54*epsilon**6)","22350":"-605/(746496*epsilon**2) + 41/(46656*epsilon**3) + 133/(46656*epsilon**4) - 11/(1944*epsilon**5) + 1/(324*epsilon**6)","22351":"5/(13824*epsilon**3) - 11/(13824*epsilon**4) - 7/(3456*epsilon**5) + 1/(288*epsilon**6)","22352":"5/(13824*epsilon**3) - 11/(13824*epsilon**4) - 7/(3456*epsilon**5) + 1/(288*epsilon**6)","22353":"-55/(331776*epsilon**3) + 1/(20736*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","22354":"-55/(331776*epsilon**3) + 1/(20736*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","22355":"25/(165888*epsilon**4) + 5/(41472*epsilon**5) - 5/(10368*epsilon**6)","22356":"7007/(53747712*epsilon**2) - 1085/(17915904*epsilon**3) - 617/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","22357":"7007/(53747712*epsilon**2) - 1085/(17915904*epsilon**3) - 617/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","22358":"45691/(67184640*epsilon**2) + 5287/(22394880*epsilon**3) - 53/(58320*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","22359":"45691/(67184640*epsilon**2) + 5287/(22394880*epsilon**3) - 53/(58320*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","22360":"-637/(2239488*epsilon**2) + 7/(10368*epsilon**3) + 103/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","22361":"-637/(2239488*epsilon**2) + 7/(10368*epsilon**3) + 103/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","22362":"-13*f_3/(69120*epsilon**2) - 11077/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) - 67/(7464960*epsilon**3) + 523/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","22363":"-13*f_3/(69120*epsilon**2) - 11077/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) - 67/(7464960*epsilon**3) + 523/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","22364":"-637/(5971968*epsilon**3) - 133/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","22365":"-637/(5971968*epsilon**3) - 133/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","22366":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","22367":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","22368":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","22369":"23*f_3/(34560*epsilon**2) - 1187/(414720*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 221/(138240*epsilon**3) + 11/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","22370":"23*f_3/(34560*epsilon**2) - 1187/(414720*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 221/(138240*epsilon**3) + 11/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","22371":"-11*f_3/(20736*epsilon**2) + 121/(497664*epsilon**2) + f_3/(1728*epsilon**3) + 11/(110592*epsilon**3) + 55/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","22372":"-11*f_3/(20736*epsilon**2) + 121/(497664*epsilon**2) + f_3/(1728*epsilon**3) + 11/(110592*epsilon**3) + 55/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","22373":"f_3/(864*epsilon**2) - 11/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(13824*epsilon**3) + 1/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","22374":"f_3/(864*epsilon**2) - 11/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(13824*epsilon**3) + 1/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","22375":"f_3/(2304*epsilon**3) - 11/(55296*epsilon**3) - 11/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","22376":"f_3/(2304*epsilon**3) - 11/(55296*epsilon**3) - 11/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","22377":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22378":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22379":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22380":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22381":"-61*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 403/(559872*epsilon**2) - f_3/(8640*epsilon**3) + 1021/(7464960*epsilon**3) + 37/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22382":"-61*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 403/(559872*epsilon**2) - f_3/(8640*epsilon**3) + 1021/(7464960*epsilon**3) + 37/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22383":"-f_3/(2592*epsilon**2) - 4787/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1931/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22384":"-f_3/(2592*epsilon**2) - 4787/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1931/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22385":"-7*f_3/(25920*epsilon**2) - 7811/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2147/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22386":"-7*f_3/(25920*epsilon**2) - 7811/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2147/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","22387":"7*f_3/(2160*epsilon**2) - 23/(3240*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 343/(138240*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22388":"7*f_3/(2160*epsilon**2) - 23/(3240*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 343/(138240*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22389":"7*f_3/(17280*epsilon**2) - pi**4/(34560*epsilon**2) + 1409/(207360*epsilon**2) - f_3/(288*epsilon**3) + 77/(27648*epsilon**3) - 13/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22390":"7*f_3/(17280*epsilon**2) - pi**4/(34560*epsilon**2) + 1409/(207360*epsilon**2) - f_3/(288*epsilon**3) + 77/(27648*epsilon**3) - 13/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22391":"37*f_3/(8640*epsilon**2) - f_5/(288*epsilon**2) - 107/(20736*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 59/(27648*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22392":"37*f_3/(8640*epsilon**2) - f_5/(288*epsilon**2) - 107/(20736*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 59/(27648*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","22393":"-451*f_3/(207360*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5389/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 797/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","22394":"-451*f_3/(207360*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5389/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 797/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","22395":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","22396":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","22397":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","22398":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","22399":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1663/(1866240*epsilon**2) - f_3/(8640*epsilon**3) + 439/(829440*epsilon**3) - 13/(19440*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22400":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1663/(1866240*epsilon**2) - f_3/(8640*epsilon**3) + 439/(829440*epsilon**3) - 13/(19440*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22401":"59*f_3/(207360*epsilon**2) - 9137/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 7259/(22394880*epsilon**3) - 151/(933120*epsilon**4) + 43/(51840*epsilon**5) - 1/(2160*epsilon**6)","22402":"11*f_3/(82944*epsilon**2) - 9779/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 5/(69984*epsilon**3) - 1/(186624*epsilon**4) + 23/(31104*epsilon**5) - 1/(1728*epsilon**6)","22403":"11*f_3/(82944*epsilon**2) - 9779/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 5/(69984*epsilon**3) - 1/(186624*epsilon**4) + 23/(31104*epsilon**5) - 1/(1728*epsilon**6)","22404":"59*f_3/(207360*epsilon**2) - 9137/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 7259/(22394880*epsilon**3) - 151/(933120*epsilon**4) + 43/(51840*epsilon**5) - 1/(2160*epsilon**6)","22405":"30049/(67184640*epsilon**2) + 4063/(22394880*epsilon**3) - 203/(233280*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","22406":"-f_3/(1440*epsilon**2) + 247/(699840*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 527/(1866240*epsilon**3) - 1/(3888*epsilon**4) - 11/(4320*epsilon**5) + 1/(360*epsilon**6)","22407":"-f_3/(3456*epsilon**2) + 889/(4478976*epsilon**2) + f_3/(1152*epsilon**3) - 37/(165888*epsilon**3) - 29/(41472*epsilon**4) - 25/(10368*epsilon**5) + 1/(288*epsilon**6)","22408":"-f_3/(3456*epsilon**2) + 889/(4478976*epsilon**2) + f_3/(1152*epsilon**3) - 37/(165888*epsilon**3) - 29/(41472*epsilon**4) - 25/(10368*epsilon**5) + 1/(288*epsilon**6)","22409":"-f_3/(1440*epsilon**2) + 247/(699840*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 527/(1866240*epsilon**3) - 1/(3888*epsilon**4) - 11/(4320*epsilon**5) + 1/(360*epsilon**6)","22410":"-13*f_3/(69120*epsilon**2) - 4093/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 869/(7464960*epsilon**3) + 451/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","22411":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","22412":"-f_3/(9216*epsilon**3) + 889/(11943936*epsilon**3) + 139/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(2304*epsilon**6)","22413":"-f_3/(9216*epsilon**3) + 889/(11943936*epsilon**3) + 139/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(2304*epsilon**6)","22414":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","22415":"11*f_3/(414720*epsilon**2) - 2417/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3889/(44789760*epsilon**3) + 37/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","22416":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","22417":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","22418":"61/(44789760*epsilon**2) - 641/(8957952*epsilon**3) + 19/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","22419":"61/(44789760*epsilon**2) - 641/(8957952*epsilon**3) + 19/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","22420":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","22421":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","22422":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","22423":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","22424":"181/(1866240*epsilon**2) + 311/(829440*epsilon**3) - 17/(38880*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","22425":"5027/(53747712*epsilon**2) - 1157/(17915904*epsilon**3) - 545/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","22426":"-457/(2239488*epsilon**2) + 11/(20736*epsilon**3) + 79/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","22427":"-457/(5971968*epsilon**3) - 61/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","22428":"41*f_3/(6912*epsilon**2) - f_5/(144*epsilon**2) - 1537/(414720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 229/(138240*epsilon**3) + 1/(192*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","22429":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","22430":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","22431":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","22432":"-707*f_3/(103680*epsilon**2) - 43*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 29087/(1244160*epsilon**2) - 13*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1333/(207360*epsilon**3) + 11*f_3/(720*epsilon**4) - 137/(8640*epsilon**4) + 7/(1440*epsilon**5)","22433":"139*f_3/(155520*epsilon**2) + f_5/(1080*epsilon**2) - 20141/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - 553/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","22434":"121*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 14849/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 337/(1244160*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","22435":"121*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 14849/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 337/(1244160*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","22436":"-53*f_3/(25920*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(129600*epsilon**2) + 2741/(497664*epsilon**2) - f_3/(1080*epsilon**3) + 17/(414720*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","22437":"11*f_3/(248832*epsilon**2) - 6589/(5971968*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(207360*epsilon**3) + 181/(497664*epsilon**3) - f_3/(1728*epsilon**4) + 31/(13824*epsilon**4) - 5/(3456*epsilon**5)","22438":"-f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + 599/(248832*epsilon**2) - f_3/(1152*epsilon**3) - 149/(27648*epsilon**3) + pi**4/(34560*epsilon**3) + f_3/(288*epsilon**4) - 29/(3456*epsilon**4) + 5/(576*epsilon**5)","22439":"-f_3/(27648*epsilon**3) - pi**4/(276480*epsilon**3) + 599/(663552*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 5/(4608*epsilon**5)","22440":"-53*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 2689/(2488320*epsilon**2) - f_3/(1080*epsilon**3) - 83/(82944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","22441":"-53*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 2689/(2488320*epsilon**2) - f_3/(1080*epsilon**3) - 83/(82944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","22442":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","22443":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","22444":"f_3**2/(720*epsilon**2) + f_3/(960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(28800*epsilon**2) + 2881/(103680*epsilon**2) + f_3/(240*epsilon**3) - f_5/(72*epsilon**3) + 91/(8640*epsilon**3) - 1/(80*epsilon**4)","22445":"439*f_3/(103680*epsilon**2) + f_5/(90*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","22446":"619*f_3/(103680*epsilon**2) + 3*f_5/(320*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","22447":"619*f_3/(103680*epsilon**2) + 3*f_5/(320*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","22448":"5*f_3/(1728*epsilon**2) - 1/(288*epsilon**2) - 13*f_3/(864*epsilon**3) + 7/(384*epsilon**3) + f_3/(72*epsilon**4) - 11/(576*epsilon**4) + 1/(144*epsilon**5)","22449":"5*f_3/(1728*epsilon**2) - 1/(288*epsilon**2) - 13*f_3/(864*epsilon**3) + 7/(384*epsilon**3) + f_3/(72*epsilon**4) - 11/(576*epsilon**4) + 1/(144*epsilon**5)","22450":"-f_3/(13824*epsilon**2) - 9653/(17915904*epsilon**2) + f_3/(3456*epsilon**3) + 6187/(2239488*epsilon**3) - 521/(186624*epsilon**4) + 1/(648*epsilon**5) - 1/(2592*epsilon**6)","22451":"7*f_3/(6912*epsilon**2) - 7/(4096*epsilon**2) - 5*f_3/(864*epsilon**3) + 5/(512*epsilon**3) + f_3/(144*epsilon**4) - 1/(72*epsilon**4) + 5/(576*epsilon**5)","22452":"7*f_3/(6912*epsilon**2) - 7/(4096*epsilon**2) - 5*f_3/(864*epsilon**3) + 5/(512*epsilon**3) + f_3/(144*epsilon**4) - 1/(72*epsilon**4) + 5/(576*epsilon**5)","22453":"-9445/(35831808*epsilon**2) + 6443/(4478976*epsilon**3) - 325/(186624*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","22454":"11*f_3/(3456*epsilon**2) - 833/(165888*epsilon**2) + pi**4/(69120*epsilon**2) - 31*f_3/(1728*epsilon**3) - pi**4/(17280*epsilon**3) + 565/(20736*epsilon**3) + f_3/(48*epsilon**4) - 1/(32*epsilon**4) + 1/(96*epsilon**5)","22455":"-7*f_3/(2304*epsilon**2) + 3335/(995328*epsilon**2) + 7*f_3/(576*epsilon**3) - 1765/(124416*epsilon**3) + 1/(2592*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","22456":"361/(1492992*epsilon**2) - 751/(373248*epsilon**3) + 187/(31104*epsilon**4) - 11/(1296*epsilon**5) + 1/(216*epsilon**6)","22457":"361/(1492992*epsilon**2) - 751/(373248*epsilon**3) + 187/(31104*epsilon**4) - 11/(1296*epsilon**5) + 1/(216*epsilon**6)","22458":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) - f_3/(576*epsilon**3) + 431/(124416*epsilon**3) - 13/(1296*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","22459":"f_3/(2304*epsilon**2) - 409/(995328*epsilon**2) - f_3/(576*epsilon**3) + 431/(124416*epsilon**3) - 13/(1296*epsilon**4) + 11/(864*epsilon**5) - 1/(144*epsilon**6)","22460":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) + f_3/(288*epsilon**3) - 281/(41472*epsilon**3) - 1/(864*epsilon**4) + 7/(288*epsilon**5) - 1/(48*epsilon**6)","22461":"-f_3/(1152*epsilon**2) + 487/(331776*epsilon**2) + f_3/(288*epsilon**3) - 281/(41472*epsilon**3) - 1/(864*epsilon**4) + 7/(288*epsilon**5) - 1/(48*epsilon**6)","22462":"f_3/(4608*epsilon**2) + 239/(995328*epsilon**2) - f_3/(1152*epsilon**3) - 209/(124416*epsilon**3) + 7/(1944*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","22463":"-13/(746496*epsilon**2) + 535/(2985984*epsilon**3) - 163/(248832*epsilon**4) + 7/(6912*epsilon**5) - 1/(1728*epsilon**6)","22464":"f_3/(2304*epsilon**2) - 337/(497664*epsilon**2) - f_3/(576*epsilon**3) + 95/(31104*epsilon**3) - 11/(15552*epsilon**4) - 17/(5184*epsilon**5) + 1/(432*epsilon**6)","22465":"-13*f_3/(27648*epsilon**2) - pi**4/(829440*epsilon**2) + 937/(995328*epsilon**2) + f_3/(432*epsilon**3) - 1225/(248832*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 35/(6912*epsilon**4) - 1/(576*epsilon**5)","22466":"1301/(2985984*epsilon**2) - 8159/(2985984*epsilon**3) + 1321/(248832*epsilon**4) - 133/(20736*epsilon**5) + 7/(1728*epsilon**6)","22467":"1301/(2985984*epsilon**2) - 8159/(2985984*epsilon**3) + 1321/(248832*epsilon**4) - 133/(20736*epsilon**5) + 7/(1728*epsilon**6)","22468":"-f_3/(165888*epsilon**2) - 1/(71663616*epsilon**2) + f_3/(41472*epsilon**3) + 5/(2239488*epsilon**3) + 5/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","22469":"-f_3/(165888*epsilon**2) + 119/(71663616*epsilon**2) + f_3/(41472*epsilon**3) - 19/(2239488*epsilon**3) + 11/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","22470":"-1379/(995328*epsilon**2) + 1093/(124416*epsilon**3) - 169/(10368*epsilon**4) + 29/(1728*epsilon**5) - 1/(72*epsilon**6)","22471":"-f_3/(1536*epsilon**2) + pi**4/(414720*epsilon**2) + 127/(124416*epsilon**2) + 5*f_3/(1728*epsilon**3) - 335/(62208*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 5/(864*epsilon**4) - 1/(432*epsilon**5)","22472":"-f_3/(576*epsilon**2) + 5*f_5/(576*epsilon**2) - 13/(1728*epsilon**2) + f_3/(144*epsilon**3) - 5*f_5/(144*epsilon**3) + 61/(1728*epsilon**3) - 1/(48*epsilon**4)","22473":"-1799/(8957952*epsilon**2) + 10715/(8957952*epsilon**3) - 161/(82944*epsilon**4) + 101/(62208*epsilon**5) - 1/(1728*epsilon**6)","22474":"-1799/(8957952*epsilon**2) + 10715/(8957952*epsilon**3) - 161/(82944*epsilon**4) + 101/(62208*epsilon**5) - 1/(1728*epsilon**6)","22475":"-5*f_3/(3456*epsilon**2) - pi**4/(69120*epsilon**2) + 29/(10368*epsilon**2) + 19*f_3/(1728*epsilon**3) - 67/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","22476":"77/(8957952*epsilon**2) - 139/(4478976*epsilon**3) - 19/(186624*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","22477":"77/(8957952*epsilon**2) - 139/(4478976*epsilon**3) - 19/(186624*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","22478":"91/(8957952*epsilon**2) - 103/(2239488*epsilon**3) - 29/(186624*epsilon**4) + 7/(7776*epsilon**5) - 1/(1296*epsilon**6)","22479":"91/(8957952*epsilon**2) - 103/(2239488*epsilon**3) - 29/(186624*epsilon**4) + 7/(7776*epsilon**5) - 1/(1296*epsilon**6)","22480":"-233/(26873856*epsilon**2) - 383/(53747712*epsilon**3) + 1013/(4478976*epsilon**4) - 97/(373248*epsilon**5) + 1/(10368*epsilon**6)","22481":"-233/(26873856*epsilon**2) - 383/(53747712*epsilon**3) + 1013/(4478976*epsilon**4) - 97/(373248*epsilon**5) + 1/(10368*epsilon**6)","22482":"-1753/(5971968*epsilon**2) + 3725/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","22483":"-1753/(5971968*epsilon**2) + 3725/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","22484":"-f_3/(13824*epsilon**2) - 1973/(17915904*epsilon**2) + f_3/(3456*epsilon**3) + 5929/(8957952*epsilon**3) - 781/(746496*epsilon**4) + 43/(62208*epsilon**5) - 1/(5184*epsilon**6)","22485":"f_3/(4608*epsilon**2) - 1847/(5971968*epsilon**2) - f_3/(1152*epsilon**3) + 137/(93312*epsilon**3) + 13/(62208*epsilon**4) - 31/(5184*epsilon**5) + 5/(864*epsilon**6)","22486":"-79/(2985984*epsilon**2) + 643/(2985984*epsilon**3) - 163/(248832*epsilon**4) + 7/(6912*epsilon**5) - 1/(1728*epsilon**6)","22487":"467/(35831808*epsilon**2) + 71/(17915904*epsilon**3) - 605/(1492992*epsilon**4) + 35/(41472*epsilon**5) - 5/(10368*epsilon**6)","22488":"467/(35831808*epsilon**2) + 71/(17915904*epsilon**3) - 605/(1492992*epsilon**4) + 35/(41472*epsilon**5) - 5/(10368*epsilon**6)","22489":"-f_3/(3072*epsilon**2) + pi**4/(829440*epsilon**2) + 221/(663552*epsilon**2) + 5*f_3/(3456*epsilon**3) - 329/(165888*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 43/(13824*epsilon**4) - 7/(3456*epsilon**5)","22490":"-f_3/(3072*epsilon**2) + pi**4/(829440*epsilon**2) + 221/(663552*epsilon**2) + 5*f_3/(3456*epsilon**3) - 329/(165888*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 43/(13824*epsilon**4) - 7/(3456*epsilon**5)","22491":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) - f_3/(6912*epsilon**3) + 47/(1492992*epsilon**3) - 193/(373248*epsilon**4) + 31/(31104*epsilon**5) - 1/(1728*epsilon**6)","22492":"f_3/(27648*epsilon**2) + 133/(11943936*epsilon**2) - f_3/(6912*epsilon**3) + 47/(1492992*epsilon**3) - 193/(373248*epsilon**4) + 31/(31104*epsilon**5) - 1/(1728*epsilon**6)","22493":"-f_3/(4608*epsilon**2) + 3917/(5971968*epsilon**2) + f_3/(1152*epsilon**3) - 2815/(746496*epsilon**3) + 83/(15552*epsilon**4) - 17/(5184*epsilon**5) + 1/(864*epsilon**6)","22494":"4711/(17915904*epsilon**2) - 3811/(2985984*epsilon**3) + 2209/(2239488*epsilon**4) - 23/(62208*epsilon**5) + 1/(15552*epsilon**6)","22495":"f_3/(82944*epsilon**2) + 1589/(107495424*epsilon**2) - f_3/(20736*epsilon**3) - 677/(6718464*epsilon**3) + 59/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(15552*epsilon**6)","22496":"491/(11943936*epsilon**2) - 619/(1492992*epsilon**3) + 17/(10368*epsilon**4) - 31/(10368*epsilon**5) + 1/(576*epsilon**6)","22497":"491/(11943936*epsilon**2) - 619/(1492992*epsilon**3) + 17/(10368*epsilon**4) - 31/(10368*epsilon**5) + 1/(576*epsilon**6)","22498":"4433/(214990848*epsilon**2) - 1469/(13436928*epsilon**3) + 145/(1119744*epsilon**4) - 1/(10368*epsilon**5) + 1/(31104*epsilon**6)","22499":"-1105/(5971968*epsilon**2) + 2429/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","22500":"-1105/(5971968*epsilon**2) + 2429/(2985984*epsilon**3) + 113/(248832*epsilon**4) - 77/(20736*epsilon**5) + 5/(1728*epsilon**6)","22501":"109/(26873856*epsilon**2) - 3335/(53747712*epsilon**3) + 1085/(4478976*epsilon**4) - 97/(373248*epsilon**5) + 1/(10368*epsilon**6)","22502":"-689/(4478976*epsilon**2) + 2641/(2239488*epsilon**3) - 65/(23328*epsilon**4) + 1/(432*epsilon**5) - 1/(1296*epsilon**6)","22503":"-689/(4478976*epsilon**2) + 2641/(2239488*epsilon**3) - 65/(23328*epsilon**4) + 1/(432*epsilon**5) - 1/(1296*epsilon**6)","22504":"-f_3/(27648*epsilon**2) + 377/(8957952*epsilon**2) + f_3/(6912*epsilon**3) - 187/(1119744*epsilon**3) - 29/(373248*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","22505":"2153/(5971968*epsilon**2) - 1771/(746496*epsilon**3) + 139/(31104*epsilon**4) - 17/(5184*epsilon**5) + 1/(864*epsilon**6)","22506":"2153/(5971968*epsilon**2) - 1771/(746496*epsilon**3) + 139/(31104*epsilon**4) - 17/(5184*epsilon**5) + 1/(864*epsilon**6)","22507":"f_3/(27648*epsilon**2) - 275/(11943936*epsilon**2) - f_3/(6912*epsilon**3) + 287/(1492992*epsilon**3) - 229/(373248*epsilon**4) + 31/(31104*epsilon**5) - 1/(1728*epsilon**6)","22508":"-5*f_3/(1728*epsilon**2) - pi**4/(34560*epsilon**2) + 49/(10368*epsilon**2) + 19*f_3/(864*epsilon**3) - 29/(1296*epsilon**3) + pi**4/(8640*epsilon**3) - f_3/(24*epsilon**4) + 1/(72*epsilon**4)","22509":"-f_3/(768*epsilon**2) + 341/(248832*epsilon**2) + f_3/(192*epsilon**3) - 437/(62208*epsilon**3) + 49/(10368*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","22510":"f_3/(1152*epsilon**2) - 125/(497664*epsilon**2) - f_3/(288*epsilon**3) + 1/(27648*epsilon**3) + 325/(62208*epsilon**4) - 31/(5184*epsilon**5) + 1/(432*epsilon**6)","22511":"-f_3/(1536*epsilon**2) + 223/(221184*epsilon**2) + f_3/(384*epsilon**3) - 2561/(497664*epsilon**3) + 695/(124416*epsilon**4) - 53/(10368*epsilon**5) + 1/(432*epsilon**6)","22512":"-71/(331776*epsilon**3) + 113/(82944*epsilon**4) - 5/(1728*epsilon**5) + 1/(288*epsilon**6)","22513":"-71/(331776*epsilon**3) + 113/(82944*epsilon**4) - 5/(1728*epsilon**5) + 1/(288*epsilon**6)","22514":"11/(165888*epsilon**3) - 89/(165888*epsilon**4) + 1/(768*epsilon**5) - 1/(1152*epsilon**6)","22515":"11/(165888*epsilon**3) - 89/(165888*epsilon**4) + 1/(768*epsilon**5) - 1/(1152*epsilon**6)","22516":"-1/(6912*epsilon**3) + 5/(3456*epsilon**4) - 11/(2304*epsilon**5) + 1/(192*epsilon**6)","22517":"-5/(82944*epsilon**4) + 35/(82944*epsilon**5) - 5/(6912*epsilon**6)","22518":"-5/(82944*epsilon**4) + 35/(82944*epsilon**5) - 5/(6912*epsilon**6)","22519":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","22520":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","22521":"-7/(165888*epsilon**3) + 37/(41472*epsilon**4) - 13/(3456*epsilon**5) + 1/(288*epsilon**6)","22522":"-7/(165888*epsilon**3) + 37/(41472*epsilon**4) - 13/(3456*epsilon**5) + 1/(288*epsilon**6)","22523":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","22524":"1/(20736*epsilon**3) - 65/(165888*epsilon**4) + 7/(6912*epsilon**5) - 1/(1152*epsilon**6)","22525":"103/(1990656*epsilon**3) - 157/(497664*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","22526":"103/(1990656*epsilon**3) - 157/(497664*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","22527":"f_3/(4608*epsilon**3) - 7/(18432*epsilon**3) - f_3/(1152*epsilon**4) + 1/(512*epsilon**4) - 1/(576*epsilon**5)","22528":"f_3/(4608*epsilon**3) - 7/(18432*epsilon**3) - f_3/(1152*epsilon**4) + 1/(512*epsilon**4) - 1/(576*epsilon**5)","22529":"-23/(11943936*epsilon**3) + 7/(373248*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","22530":"-23/(11943936*epsilon**3) + 7/(373248*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","22531":"13/(5971968*epsilon**3) + 5/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","22532":"13/(5971968*epsilon**3) + 5/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(10368*epsilon**6)","22533":"-103/(1492992*epsilon**3) + 511/(1492992*epsilon**4) - 1/(3456*epsilon**5) + 1/(10368*epsilon**6)","22534":"-103/(1492992*epsilon**3) + 511/(1492992*epsilon**4) - 1/(3456*epsilon**5) + 1/(10368*epsilon**6)","22535":"121/(995328*epsilon**3) - 89/(124416*epsilon**4) + 11/(10368*epsilon**5) - 1/(1728*epsilon**6)","22536":"121/(995328*epsilon**3) - 89/(124416*epsilon**4) + 11/(10368*epsilon**5) - 1/(1728*epsilon**6)","22537":"-5/(82944*epsilon**4) + 35/(82944*epsilon**5) - 5/(6912*epsilon**6)","22538":"55/(1990656*epsilon**4) - 35/(248832*epsilon**5) + 5/(41472*epsilon**6)","22539":"55/(1990656*epsilon**4) - 35/(248832*epsilon**5) + 5/(41472*epsilon**6)","22540":"55/(1990656*epsilon**4) - 35/(248832*epsilon**5) + 5/(41472*epsilon**6)","22541":"-35/(1327104*epsilon**5) + 35/(331776*epsilon**6)","22542":"-121/(3981312*epsilon**3) + 187/(995328*epsilon**4) - 25/(82944*epsilon**5) + 1/(6912*epsilon**6)","22543":"-41267/(806215680*epsilon**2) + 2597/(268738560*epsilon**3) + 41/(1119744*epsilon**4) - 101/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22544":"-1081/(483729408*epsilon**2) + 67/(6718464*epsilon**3) + 31/(3359232*epsilon**4) - 1/(17496*epsilon**5) + 1/(23328*epsilon**6)","22545":"-1081/(483729408*epsilon**2) + 67/(6718464*epsilon**3) + 31/(3359232*epsilon**4) - 1/(17496*epsilon**5) + 1/(23328*epsilon**6)","22546":"-41267/(806215680*epsilon**2) + 2597/(268738560*epsilon**3) + 41/(1119744*epsilon**4) - 101/(1866240*epsilon**5) + 1/(38880*epsilon**6)","22547":"-31*f_3/(1244160*epsilon**2) - 1223/(25194240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 5657/(134369280*epsilon**3) + 31/(699840*epsilon**4) - 101/(933120*epsilon**5) + 1/(19440*epsilon**6)","22548":"611/(241864704*epsilon**2) + 97/(3359232*epsilon**3) - 5/(1679616*epsilon**4) - 1/(8748*epsilon**5) + 1/(11664*epsilon**6)","22549":"611/(241864704*epsilon**2) + 97/(3359232*epsilon**3) - 5/(1679616*epsilon**4) - 1/(8748*epsilon**5) + 1/(11664*epsilon**6)","22550":"-31*f_3/(1244160*epsilon**2) - 1223/(25194240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 5657/(134369280*epsilon**3) + 31/(699840*epsilon**4) - 101/(933120*epsilon**5) + 1/(19440*epsilon**6)","22551":"-91571/(201553920*epsilon**2) - 1043/(7464960*epsilon**3) + 13/(29160*epsilon**4) - 37/(155520*epsilon**5) + 1/(19440*epsilon**6)","22552":"-4841/(60466176*epsilon**2) - 509/(20155392*epsilon**3) + 265/(839808*epsilon**4) - 19/(69984*epsilon**5) + 1/(11664*epsilon**6)","22553":"-4841/(60466176*epsilon**2) - 509/(20155392*epsilon**3) + 265/(839808*epsilon**4) - 19/(69984*epsilon**5) + 1/(11664*epsilon**6)","22554":"-91571/(201553920*epsilon**2) - 1043/(7464960*epsilon**3) + 13/(29160*epsilon**4) - 37/(155520*epsilon**5) + 1/(19440*epsilon**6)","22555":"67*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - 689/(933120*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(2304*epsilon**3) - 209/(414720*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 25/(10368*epsilon**4) - 11/(8640*epsilon**5)","22556":"47*f_3/(186624*epsilon**2) - 329/(746496*epsilon**2) + 5*f_3/(15552*epsilon**3) - 11/(186624*epsilon**3) - f_3/(1296*epsilon**4) + 31/(15552*epsilon**4) - 1/(648*epsilon**5)","22557":"47*f_3/(186624*epsilon**2) - 329/(746496*epsilon**2) + 5*f_3/(15552*epsilon**3) - 11/(186624*epsilon**3) - f_3/(1296*epsilon**4) + 31/(15552*epsilon**4) - 1/(648*epsilon**5)","22558":"67*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - 689/(933120*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(2304*epsilon**3) - 209/(414720*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 25/(10368*epsilon**4) - 11/(8640*epsilon**5)","22559":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","22560":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","22561":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","22562":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","22563":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","22564":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","22565":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","22566":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","22567":"-7*f_3/(23040*epsilon**2) - 46741/(22394880*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 29/(92160*epsilon**3) + 491/(311040*epsilon**4) - 137/(51840*epsilon**5) + 1/(540*epsilon**6)","22568":"-3337/(13436928*epsilon**2) + 101/(373248*epsilon**3) + 47/(93312*epsilon**4) - 1/(324*epsilon**5) + 1/(324*epsilon**6)","22569":"-3337/(13436928*epsilon**2) + 101/(373248*epsilon**3) + 47/(93312*epsilon**4) - 1/(324*epsilon**5) + 1/(324*epsilon**6)","22570":"-7*f_3/(23040*epsilon**2) - 46741/(22394880*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 29/(92160*epsilon**3) + 491/(311040*epsilon**4) - 137/(51840*epsilon**5) + 1/(540*epsilon**6)","22571":"17*f_3/(82944*epsilon**2) + 1387/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 13/(4976640*epsilon**3) - 239/(622080*epsilon**4) + 43/(103680*epsilon**5) - 1/(6480*epsilon**6)","22572":"4841/(80621568*epsilon**2) - 331/(6718464*epsilon**3) - 73/(279936*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","22573":"4841/(80621568*epsilon**2) - 331/(6718464*epsilon**3) - 73/(279936*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","22574":"17*f_3/(82944*epsilon**2) + 1387/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 13/(4976640*epsilon**3) - 239/(622080*epsilon**4) + 43/(103680*epsilon**5) - 1/(6480*epsilon**6)","22575":"-13*f_3/(6912*epsilon**2) - pi**4/(345600*epsilon**2) + 17011/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + 379/(414720*epsilon**3) + 163/(155520*epsilon**4) - 17/(5184*epsilon**5) + 1/(540*epsilon**6)","22576":"-329/(6718464*epsilon**2) + 145/(186624*epsilon**3) + 5/(23328*epsilon**4) - 5/(1296*epsilon**5) + 1/(324*epsilon**6)","22577":"-329/(6718464*epsilon**2) + 145/(186624*epsilon**3) + 5/(23328*epsilon**4) - 5/(1296*epsilon**5) + 1/(324*epsilon**6)","22578":"-13*f_3/(6912*epsilon**2) - pi**4/(345600*epsilon**2) + 17011/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + 379/(414720*epsilon**3) + 163/(155520*epsilon**4) - 17/(5184*epsilon**5) + 1/(540*epsilon**6)","22579":"11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 26579/(26873856*epsilon**2) + f_3/(17280*epsilon**3) + 163/(2488320*epsilon**3) - 973/(933120*epsilon**4) + 29/(31104*epsilon**5) - 1/(3240*epsilon**6)","22580":"5687/(40310784*epsilon**2) - 1/(11664*epsilon**3) - 169/(279936*epsilon**4) + 1/(972*epsilon**5) - 1/(1944*epsilon**6)","22581":"5687/(40310784*epsilon**2) - 1/(11664*epsilon**3) - 169/(279936*epsilon**4) + 1/(972*epsilon**5) - 1/(1944*epsilon**6)","22582":"11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 26579/(26873856*epsilon**2) + f_3/(17280*epsilon**3) + 163/(2488320*epsilon**3) - 973/(933120*epsilon**4) + 29/(31104*epsilon**5) - 1/(3240*epsilon**6)","22583":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","22584":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","22585":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","22586":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","22587":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","22588":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","22589":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","22590":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","22591":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","22592":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","22593":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","22594":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","22595":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","22596":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","22597":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","22598":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","22599":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","22600":"-235/(8957952*epsilon**4) - 25/(746496*epsilon**5) + 5/(62208*epsilon**6)","22601":"-235/(8957952*epsilon**4) - 25/(746496*epsilon**5) + 5/(62208*epsilon**6)","22602":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","22603":"-2827/(26873856*epsilon**2) + 923/(17915904*epsilon**3) + 367/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","22604":"-2827/(26873856*epsilon**2) + 923/(17915904*epsilon**3) + 367/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","22605":"11*f_3/(82944*epsilon**2) + 13453/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 551/(4478976*epsilon**3) - 209/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(1728*epsilon**6)","22606":"257/(1119744*epsilon**2) - 137/(248832*epsilon**3) - 199/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","22607":"257/(1119744*epsilon**2) - 137/(248832*epsilon**3) - 199/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","22608":"11*f_3/(82944*epsilon**2) + 13453/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 551/(4478976*epsilon**3) - 209/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(1728*epsilon**6)","22609":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","22610":"257/(2985984*epsilon**3) + 103/(1990656*epsilon**4) - 1/(6912*epsilon**5) + 1/(13824*epsilon**6)","22611":"257/(2985984*epsilon**3) + 103/(1990656*epsilon**4) - 1/(6912*epsilon**5) + 1/(13824*epsilon**6)","22612":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","22613":"-f_3/(3456*epsilon**2) - 1223/(4478976*epsilon**2) + f_3/(1152*epsilon**3) + 131/(165888*epsilon**3) + 53/(41472*epsilon**4) - 49/(10368*epsilon**5) + 1/(288*epsilon**6)","22614":"-f_3/(3456*epsilon**2) - 1223/(4478976*epsilon**2) + f_3/(1152*epsilon**3) + 131/(165888*epsilon**3) + 53/(41472*epsilon**4) - 49/(10368*epsilon**5) + 1/(288*epsilon**6)","22615":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","22616":"-f_3/(9216*epsilon**3) - 1223/(11943936*epsilon**3) - 11/(995328*epsilon**4) + 37/(82944*epsilon**5) - 1/(2304*epsilon**6)","22617":"-f_3/(9216*epsilon**3) - 1223/(11943936*epsilon**3) - 11/(995328*epsilon**4) + 37/(82944*epsilon**5) - 1/(2304*epsilon**6)","22618":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","22619":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","22620":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","22621":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","22622":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","22623":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","22624":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","22625":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","22626":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","22627":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","22628":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","22629":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","22630":"-293*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 7075/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 413/(103680*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","22631":"-293*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 5563/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 377/(103680*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","22632":"-293*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + pi**4/(69120*epsilon**2) + 5563/(1492992*epsilon**2) + f_3/(576*epsilon**3) - 377/(103680*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","22633":"f_3/(1080*epsilon**2) - 13313/(8957952*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(17280*epsilon**3) + 1897/(1492992*epsilon**3) + 49/(124416*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22634":"7*f_3/(11520*epsilon**2) - 27829/(44789760*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(5760*epsilon**3) + 2717/(7464960*epsilon**3) + 533/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22635":"-f_3/(11520*epsilon**2) - 67141/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) + 7*f_3/(17280*epsilon**3) + 6173/(7464960*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22636":"7*f_3/(11520*epsilon**2) - 27829/(44789760*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(5760*epsilon**3) + 2717/(7464960*epsilon**3) + 533/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22637":"-f_3/(11520*epsilon**2) - 67141/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) + 7*f_3/(17280*epsilon**3) + 6173/(7464960*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22638":"f_3/(1080*epsilon**2) - 13313/(8957952*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(17280*epsilon**3) + 1897/(1492992*epsilon**3) + 49/(124416*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22639":"-19*f_3/(69120*epsilon**2) - 232909/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 1381/(699840*epsilon**3) - 241/(207360*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","22640":"-19*f_3/(69120*epsilon**2) - 33557/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 623/(349920*epsilon**3) - 233/(207360*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","22641":"-19*f_3/(69120*epsilon**2) - 232909/(134369280*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 1381/(699840*epsilon**3) - 241/(207360*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","22642":"-143*f_3/(5184*epsilon**2) + 19*f_5/(2880*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22643":"277*f_3/(12960*epsilon**2) - 73*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22644":"-119*f_3/(12960*epsilon**2) - 23*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22645":"277*f_3/(12960*epsilon**2) - 73*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22646":"-119*f_3/(12960*epsilon**2) - 23*f_5/(1440*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22647":"-143*f_3/(5184*epsilon**2) + 19*f_5/(2880*epsilon**2) - pi**4/(259200*epsilon**2) + 1771/(77760*epsilon**2) + 17*f_3/(2880*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22648":"-f_3/(11520*epsilon**2) - 67141/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) + 7*f_3/(17280*epsilon**3) + 6173/(7464960*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22649":"-f_3/(2160*epsilon**2) - pi**4/(345600*epsilon**2) + 8387/(44789760*epsilon**2) + f_3/(1920*epsilon**3) + 601/(1492992*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22650":"-f_3/(11520*epsilon**2) - 67141/(44789760*epsilon**2) - pi**4/(259200*epsilon**2) + 7*f_3/(17280*epsilon**3) + 6173/(7464960*epsilon**3) + 389/(622080*epsilon**4) - 71/(51840*epsilon**5) + 1/(1440*epsilon**6)","22651":"157*f_3/(69120*epsilon**2) - 68221/(44789760*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(864*epsilon**3) - 283/(622080*epsilon**3) + 283/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22652":"37*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 40427/(44789760*epsilon**2) - f_3/(1440*epsilon**3) - 931/(622080*epsilon**3) + 331/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22653":"157*f_3/(69120*epsilon**2) - 68221/(44789760*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(864*epsilon**3) - 283/(622080*epsilon**3) + 283/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22654":"157*f_3/(34560*epsilon**2) - f_5/(144*epsilon**2) - 949/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + f_3/(960*epsilon**3) - 61/(23040*epsilon**3) + 13/(7680*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22655":"19*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 7/(3072*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(2880*epsilon**3) - 11/(13824*epsilon**3) + 23/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22656":"17*f_3/(34560*epsilon**2) - 371/(414720*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 11/(69120*epsilon**3) + 7/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22657":"19*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 7/(3072*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(2880*epsilon**3) - 11/(13824*epsilon**3) + 23/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22658":"17*f_3/(34560*epsilon**2) - 371/(414720*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 11/(69120*epsilon**3) + 7/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22659":"157*f_3/(34560*epsilon**2) - f_5/(144*epsilon**2) - 949/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + f_3/(960*epsilon**3) - 61/(23040*epsilon**3) + 13/(7680*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22660":"1063*f_3/(207360*epsilon**2) + 37*f_5/(5760*epsilon**2) - 21121/(2488320*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + pi**4/(172800*epsilon**3) + 1013/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 31/(17280*epsilon**4) + 1/(1440*epsilon**5)","22661":"1063*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3749/(497664*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + pi**4/(172800*epsilon**3) + 1229/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 31/(17280*epsilon**4) + 1/(1440*epsilon**5)","22662":"1063*f_3/(207360*epsilon**2) + 37*f_5/(5760*epsilon**2) - 21121/(2488320*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + pi**4/(172800*epsilon**3) + 1013/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 31/(17280*epsilon**4) + 1/(1440*epsilon**5)","22663":"-f_3**2/(144*epsilon**2) + 673*f_3/(8640*epsilon**2) - 29*f_5/(432*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22664":"-f_3**2/(144*epsilon**2) + 673*f_3/(8640*epsilon**2) - 29*f_5/(432*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22665":"-f_3**2/(144*epsilon**2) + 673*f_3/(8640*epsilon**2) - 29*f_5/(432*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22666":"1643*f_3/(103680*epsilon**2) + 13*f_5/(2880*epsilon**2) - 24677/(1244160*epsilon**2) - 37*pi**4/(1036800*epsilon**2) - 19*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 1739/(103680*epsilon**3) + f_3/(180*epsilon**4) - 61/(8640*epsilon**4) + 1/(720*epsilon**5)","22667":"923*f_3/(103680*epsilon**2) + 11*f_5/(960*epsilon**2) - 24677/(1244160*epsilon**2) - 37*pi**4/(1036800*epsilon**2) - 19*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 1739/(103680*epsilon**3) + f_3/(180*epsilon**4) - 61/(8640*epsilon**4) + 1/(720*epsilon**5)","22668":"1643*f_3/(103680*epsilon**2) + 13*f_5/(2880*epsilon**2) - 24677/(1244160*epsilon**2) - 37*pi**4/(1036800*epsilon**2) - 19*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 1739/(103680*epsilon**3) + f_3/(180*epsilon**4) - 61/(8640*epsilon**4) + 1/(720*epsilon**5)","22669":"-11*f_3**2/(720*epsilon**2) + 157*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - 1771/(25920*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(10800*epsilon**2) - 17*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 19/(576*epsilon**3) - 1/(240*epsilon**4)","22670":"-167*f_3/(2160*epsilon**2) + 5*f_5/(36*epsilon**2) - 139/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 23*f_3/(720*epsilon**3) - 5*f_5/(72*epsilon**3) + 79/(2880*epsilon**3) - 1/(240*epsilon**4)","22671":"-f_3**2/(60*epsilon**2) - 17*f_3/(2160*epsilon**2) + f_5/(12*epsilon**2) - 139/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 23*f_3/(720*epsilon**3) - 5*f_5/(72*epsilon**3) + 79/(2880*epsilon**3) - 1/(240*epsilon**4)","22672":"-167*f_3/(2160*epsilon**2) + 5*f_5/(36*epsilon**2) - 139/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 23*f_3/(720*epsilon**3) - 5*f_5/(72*epsilon**3) + 79/(2880*epsilon**3) - 1/(240*epsilon**4)","22673":"-101*f_3/(12960*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 109/(31104*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22674":"7*f_3/(12960*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 113/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22675":"-31*f_3/(25920*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(259200*epsilon**2) + 113/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22676":"7*f_3/(12960*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 113/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22677":"-31*f_3/(25920*epsilon**2) + f_5/(320*epsilon**2) - pi**4/(259200*epsilon**2) + 113/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22678":"-101*f_3/(12960*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 109/(31104*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) - 23/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22679":"-23*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 2717/(414720*epsilon**2) + f_3/(2880*epsilon**3) - 19/(13824*epsilon**3) - 41/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22680":"41*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 61/(82944*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(13824*epsilon**3) - 5/(4608*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22681":"7*f_3/(2304*epsilon**2) - f_5/(144*epsilon**2) - pi**4/(115200*epsilon**2) + 167/(46080*epsilon**2) - f_3/(960*epsilon**3) - 11/(7680*epsilon**3) - 1/(2560*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22682":"41*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 61/(82944*epsilon**2) - 7*f_3/(2880*epsilon**3) + 1/(13824*epsilon**3) - 5/(4608*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22683":"7*f_3/(2304*epsilon**2) - f_5/(144*epsilon**2) - pi**4/(115200*epsilon**2) + 167/(46080*epsilon**2) - f_3/(960*epsilon**3) - 11/(7680*epsilon**3) - 1/(2560*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22684":"-23*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 2717/(414720*epsilon**2) + f_3/(2880*epsilon**3) - 19/(13824*epsilon**3) - 41/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22685":"-11*f_3/(960*epsilon**2) + f_5/(288*epsilon**2) + 769/(69120*epsilon**2) + f_3/(96*epsilon**3) - 49/(5120*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22686":"-43*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) + 197/(23040*epsilon**2) + f_3/(96*epsilon**3) - 85/(9216*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22687":"-19*f_3/(2160*epsilon**2) + f_5/(288*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(1296*epsilon**2) + 13*f_3/(1440*epsilon**3) - 199/(27648*epsilon**3) + 1/(2560*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22688":"-43*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) + 197/(23040*epsilon**2) + f_3/(96*epsilon**3) - 85/(9216*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22689":"-19*f_3/(2160*epsilon**2) + f_5/(288*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(1296*epsilon**2) + 13*f_3/(1440*epsilon**3) - 199/(27648*epsilon**3) + 1/(2560*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22690":"-11*f_3/(960*epsilon**2) + f_5/(288*epsilon**2) + 769/(69120*epsilon**2) + f_3/(96*epsilon**3) - 49/(5120*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22691":"-551*f_3/(34560*epsilon**2) + 5*f_5/(288*epsilon**2) - 1153/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + f_3/(960*epsilon**3) - 53/(23040*epsilon**3) + 13/(7680*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22692":"17*f_3/(34560*epsilon**2) - 371/(414720*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 11/(69120*epsilon**3) + 7/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22693":"7*f_3/(11520*epsilon**2) - 439/(138240*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(2880*epsilon**3) - 79/(69120*epsilon**3) + 23/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22694":"17*f_3/(34560*epsilon**2) - 371/(414720*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) - 11/(69120*epsilon**3) + 7/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22695":"7*f_3/(11520*epsilon**2) - 439/(138240*epsilon**2) + pi**4/(38400*epsilon**2) - f_3/(2880*epsilon**3) - 79/(69120*epsilon**3) + 23/(23040*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22696":"-551*f_3/(34560*epsilon**2) + 5*f_5/(288*epsilon**2) - 1153/(414720*epsilon**2) + 13*pi**4/(345600*epsilon**2) + f_3/(960*epsilon**3) - 53/(23040*epsilon**3) + 13/(7680*epsilon**4) + 1/(360*epsilon**5) - 1/(480*epsilon**6)","22697":"11*f_3**2/(720*epsilon**2) - 329*f_3/(4320*epsilon**2) + 55*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","22698":"11*f_3**2/(720*epsilon**2) - 329*f_3/(4320*epsilon**2) + 55*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","22699":"11*f_3**2/(720*epsilon**2) - 329*f_3/(4320*epsilon**2) + 55*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","22700":"581*f_3/(103680*epsilon**2) + 31*f_5/(5760*epsilon**2) - 5791/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 979/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22701":"419*f_3/(103680*epsilon**2) + f_5/(360*epsilon**2) - 5521/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 1123/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22702":"581*f_3/(103680*epsilon**2) + 31*f_5/(5760*epsilon**2) - 5791/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 979/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22703":"-13*f_3/(23040*epsilon**2) - pi**4/(138240*epsilon**2) + 15611/(4478976*epsilon**2) + f_3/(576*epsilon**3) - 6851/(1866240*epsilon**3) + 359/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","22704":"-13*f_3/(23040*epsilon**2) - pi**4/(138240*epsilon**2) + 58471/(22394880*epsilon**2) + f_3/(576*epsilon**3) - 5807/(1866240*epsilon**3) + 323/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","22705":"-13*f_3/(23040*epsilon**2) - pi**4/(138240*epsilon**2) + 15611/(4478976*epsilon**2) + f_3/(576*epsilon**3) - 6851/(1866240*epsilon**3) + 359/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(2160*epsilon**6)","22706":"-97*f_3/(17280*epsilon**2) + f_5/(144*epsilon**2) - 3389/(829440*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(576*epsilon**3) + 11/(138240*epsilon**3) + 41/(11520*epsilon**4) + 1/(320*epsilon**5) - 1/(240*epsilon**6)","22707":"-f_3/(1728*epsilon**2) - f_5/(144*epsilon**2) - pi**4/(17280*epsilon**2) + 4619/(414720*epsilon**2) - 17*f_3/(1728*epsilon**3) + 43/(25920*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(2160*epsilon**4) + 1/(360*epsilon**5)","22708":"31*f_3/(8640*epsilon**2) + f_5/(288*epsilon**2) - pi**4/(17280*epsilon**2) - 61/(414720*epsilon**2) - 17*f_3/(1728*epsilon**3) + 97/(25920*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(2160*epsilon**4) + 1/(360*epsilon**5)","22709":"-f_3/(1728*epsilon**2) - f_5/(144*epsilon**2) - pi**4/(17280*epsilon**2) + 4619/(414720*epsilon**2) - 17*f_3/(1728*epsilon**3) + 43/(25920*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(2160*epsilon**4) + 1/(360*epsilon**5)","22710":"-59*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 859/(207360*epsilon**2) + f_3/(480*epsilon**3) - 7/(2304*epsilon**3) + 1/(3840*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22711":"31*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 11/(4608*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) - 25/(6912*epsilon**3) + 19/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22712":"-f_3/(2304*epsilon**2) - 203/(69120*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) - 137/(34560*epsilon**3) + 19/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22713":"31*f_3/(11520*epsilon**2) - f_5/(288*epsilon**2) - 11/(4608*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) - 25/(6912*epsilon**3) + 19/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22714":"-f_3/(2304*epsilon**2) - 203/(69120*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) - 137/(34560*epsilon**3) + 19/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22715":"-59*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 859/(207360*epsilon**2) + f_3/(480*epsilon**3) - 7/(2304*epsilon**3) + 1/(3840*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22716":"-f_3/(4608*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 35387/(44789760*epsilon**2) - f_3/(2160*epsilon**3) - 1219/(622080*epsilon**3) + 71/(41472*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22717":"37*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 97379/(44789760*epsilon**2) - f_3/(1440*epsilon**3) - 1651/(622080*epsilon**3) + 403/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22718":"-23*f_3/(69120*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9151/(8957952*epsilon**2) - f_3/(2160*epsilon**3) - 251/(124416*epsilon**3) + 71/(41472*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22719":"37*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 97379/(44789760*epsilon**2) - f_3/(1440*epsilon**3) - 1651/(622080*epsilon**3) + 403/(207360*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22720":"-23*f_3/(69120*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 9151/(8957952*epsilon**2) - f_3/(2160*epsilon**3) - 251/(124416*epsilon**3) + 71/(41472*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22721":"-f_3/(4608*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 35387/(44789760*epsilon**2) - f_3/(2160*epsilon**3) - 1219/(622080*epsilon**3) + 71/(41472*epsilon**4) - 23/(25920*epsilon**5) + 1/(4320*epsilon**6)","22722":"-91*f_3/(51840*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(103680*epsilon**2) + 10231/(7464960*epsilon**2) + 29*f_3/(10368*epsilon**3) - 131/(77760*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","22723":"-79*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) + 599/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) + 29*f_3/(10368*epsilon**3) - 47/(31104*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","22724":"-79*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) + 599/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) + 29*f_3/(10368*epsilon**3) - 47/(31104*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","22725":"49*f_3/(103680*epsilon**2) - f_5/(360*epsilon**2) - 17*pi**4/(1036800*epsilon**2) + 2021/(497664*epsilon**2) - 17*f_3/(8640*epsilon**3) - 133/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(720*epsilon**5)","22726":"-163*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 17*pi**4/(1036800*epsilon**2) + 3101/(497664*epsilon**2) - 17*f_3/(8640*epsilon**3) - 241/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(720*epsilon**5)","22727":"49*f_3/(103680*epsilon**2) - f_5/(360*epsilon**2) - 17*pi**4/(1036800*epsilon**2) + 2021/(497664*epsilon**2) - 17*f_3/(8640*epsilon**3) - 133/(103680*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(720*epsilon**5)","22728":"-13*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 2137/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 421/(7464960*epsilon**3) - 37/(124416*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","22729":"-17*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(129600*epsilon**2) + 7429/(14929920*epsilon**2) - f_3/(17280*epsilon**3) + 3661/(7464960*epsilon**3) - 401/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","22730":"-13*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 2137/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 421/(7464960*epsilon**3) - 37/(124416*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","22731":"f_3**2/(720*epsilon**2) - 131*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(43200*epsilon**2) + 107/(25920*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 1/(192*epsilon**3) - 1/(240*epsilon**4)","22732":"f_3**2/(720*epsilon**2) - 131*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 109/(25920*epsilon**2) + pi**4/(43200*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 1/(192*epsilon**3) - 1/(240*epsilon**4)","22733":"f_3**2/(720*epsilon**2) - 131*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(43200*epsilon**2) + 107/(25920*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3) + 1/(192*epsilon**3) - 1/(240*epsilon**4)","22734":"83*f_3/(20736*epsilon**2) - 23*f_5/(2880*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 5879/(1244160*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 149/(103680*epsilon**3) + f_3/(720*epsilon**4) - 31/(8640*epsilon**4) + 1/(720*epsilon**5)","22735":"-17*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - 2113/(1244160*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 73/(20736*epsilon**3) + f_3/(720*epsilon**4) - 31/(8640*epsilon**4) + 1/(720*epsilon**5)","22736":"83*f_3/(20736*epsilon**2) - 23*f_5/(2880*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 5879/(1244160*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 149/(103680*epsilon**3) + f_3/(720*epsilon**4) - 31/(8640*epsilon**4) + 1/(720*epsilon**5)","22737":"-f_3/(80*epsilon**2) + 37/(2560*epsilon**2) + f_3/(96*epsilon**3) - 101/(9216*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22738":"-67*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1153/(103680*epsilon**2) + 13*f_3/(1440*epsilon**3) - 1187/(138240*epsilon**3) + 1/(2560*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22739":"-7*f_3/(960*epsilon**2) - f_5/(288*epsilon**2) + 869/(69120*epsilon**2) + f_3/(96*epsilon**3) - 163/(15360*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22740":"-67*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 1153/(103680*epsilon**2) + 13*f_3/(1440*epsilon**3) - 1187/(138240*epsilon**3) + 1/(2560*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22741":"-7*f_3/(960*epsilon**2) - f_5/(288*epsilon**2) + 869/(69120*epsilon**2) + f_3/(96*epsilon**3) - 163/(15360*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22742":"-f_3/(80*epsilon**2) + 37/(2560*epsilon**2) + f_3/(96*epsilon**3) - 101/(9216*epsilon**3) + 5/(4608*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22743":"11*f_3/(3456*epsilon**2) - f_5/(288*epsilon**2) - 599/(103680*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + 1013/(138240*epsilon**3) - 71/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22744":"f_3/(17280*epsilon**2) - 119/(25920*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + 193/(27648*epsilon**3) - 71/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22745":"83*f_3/(17280*epsilon**2) - 2219/(207360*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(96*epsilon**3) + 431/(46080*epsilon**3) - 29/(7680*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22746":"f_3/(17280*epsilon**2) - 119/(25920*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + 193/(27648*epsilon**3) - 71/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22747":"83*f_3/(17280*epsilon**2) - 2219/(207360*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(96*epsilon**3) + 431/(46080*epsilon**3) - 29/(7680*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22748":"11*f_3/(3456*epsilon**2) - f_5/(288*epsilon**2) - 599/(103680*epsilon**2) + 7*pi**4/(172800*epsilon**2) - 13*f_3/(1440*epsilon**3) + 1013/(138240*epsilon**3) - 71/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22749":"1649*f_3/(103680*epsilon**2) - f_5/(1440*epsilon**2) - 2993/(124416*epsilon**2) + 41*pi**4/(1036800*epsilon**2) - 229*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7121/(207360*epsilon**3) + f_3/(80*epsilon**4) - 13/(960*epsilon**4) + 1/(480*epsilon**5)","22750":"1757*f_3/(103680*epsilon**2) + 43*f_5/(2880*epsilon**2) - 23929/(622080*epsilon**2) + 41*pi**4/(1036800*epsilon**2) - 229*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7553/(207360*epsilon**3) + f_3/(80*epsilon**4) - 13/(960*epsilon**4) + 1/(480*epsilon**5)","22751":"1649*f_3/(103680*epsilon**2) - f_5/(1440*epsilon**2) - 2993/(124416*epsilon**2) + 41*pi**4/(1036800*epsilon**2) - 229*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7121/(207360*epsilon**3) + f_3/(80*epsilon**4) - 13/(960*epsilon**4) + 1/(480*epsilon**5)","22752":"-329*f_3/(34560*epsilon**2) + f_5/(288*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 373/(51840*epsilon**2) + f_3/(90*epsilon**3) - 383/(34560*epsilon**3) + 43/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22753":"-349*f_3/(34560*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(345600*epsilon**2) + 181/(25920*epsilon**2) + f_3/(120*epsilon**3) - 31/(3840*epsilon**3) + 3/(1280*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22754":"-329*f_3/(34560*epsilon**2) + f_5/(288*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 373/(51840*epsilon**2) + f_3/(90*epsilon**3) - 383/(34560*epsilon**3) + 43/(11520*epsilon**4) + 1/(480*epsilon**5) - 1/(720*epsilon**6)","22755":"119*f_3/(34560*epsilon**2) - 41579/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(320*epsilon**3) - 23/(746496*epsilon**3) + 649/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","22756":"119*f_3/(34560*epsilon**2) - 57383/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(320*epsilon**3) + 481/(746496*epsilon**3) + 577/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","22757":"119*f_3/(34560*epsilon**2) - 41579/(22394880*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(320*epsilon**3) - 23/(746496*epsilon**3) + 649/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(2160*epsilon**6)","22758":"-5*f_3/(324*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22759":"779*f_3/(25920*epsilon**2) - 151*f_5/(2880*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22760":"f_3/(810*epsilon**2) - 7*f_5/(360*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22761":"779*f_3/(25920*epsilon**2) - 151*f_5/(2880*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22762":"f_3/(810*epsilon**2) - 7*f_5/(360*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22763":"-5*f_3/(324*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(259200*epsilon**2) + 2399/(155520*epsilon**2) + 17*f_3/(2880*epsilon**3) - 71/(8640*epsilon**3) - pi**4/(28800*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22764":"61*f_3/(17280*epsilon**2) - 823/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 1/(46080*epsilon**3) - 23/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22765":"97*f_3/(17280*epsilon**2) - 1399/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 1/(46080*epsilon**3) - 23/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22766":"-31*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 5/(10368*epsilon**2) + f_3/(360*epsilon**3) - 11/(138240*epsilon**3) - 13/(7680*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22767":"97*f_3/(17280*epsilon**2) - 1399/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 1/(46080*epsilon**3) - 23/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22768":"-31*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 5/(10368*epsilon**2) + f_3/(360*epsilon**3) - 11/(138240*epsilon**3) - 13/(7680*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22769":"61*f_3/(17280*epsilon**2) - 823/(207360*epsilon**2) - pi**4/(34560*epsilon**2) - 1/(46080*epsilon**3) - 23/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22770":"211*f_3/(51840*epsilon**2) + 23*f_5/(2880*epsilon**2) - 23503/(2488320*epsilon**2) - 17*pi**4/(518400*epsilon**2) - 13*f_3/(1080*epsilon**3) + pi**4/(21600*epsilon**3) + 989/(103680*epsilon**3) + f_3/(180*epsilon**4) - 49/(8640*epsilon**4) + 1/(720*epsilon**5)","22771":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22772":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22773":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22774":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22775":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22776":"-f_3**2/(144*epsilon**2) + 643*f_3/(8640*epsilon**2) - 55*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22777":"-f_3**2/(240*epsilon**2) + 401*f_3/(34560*epsilon**2) - 6013/(829440*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(180*epsilon**3) + 107/(17280*epsilon**3) - 1/(720*epsilon**4)","22778":"-f_3**2/(240*epsilon**2) + 401*f_3/(34560*epsilon**2) - 7741/(829440*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(180*epsilon**3) + 107/(17280*epsilon**3) - 1/(720*epsilon**4)","22779":"-f_3**2/(240*epsilon**2) + 401*f_3/(34560*epsilon**2) - 6013/(829440*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(180*epsilon**3) + 107/(17280*epsilon**3) - 1/(720*epsilon**4)","22780":"-f_3**2/(120*epsilon**2) + 73*f_3/(2160*epsilon**2) - 2633/(82944*epsilon**2) + pi**4/(86400*epsilon**2) - 7*f_3/(360*epsilon**3) + 167/(8640*epsilon**3) - 1/(360*epsilon**4)","22781":"-283*f_3/(103680*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 1283/(622080*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 403/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22782":"419*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 1471/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 547/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22783":"-283*f_3/(103680*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 851/(622080*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 403/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22784":"419*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) - 1471/(622080*epsilon**2) - pi**4/(1036800*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 547/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22785":"-283*f_3/(103680*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 851/(622080*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 403/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22786":"-283*f_3/(103680*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(1036800*epsilon**2) + 1283/(622080*epsilon**2) - 29*f_3/(5760*epsilon**3) + pi**4/(57600*epsilon**3) + 403/(138240*epsilon**3) + f_3/(480*epsilon**4) - 19/(5760*epsilon**4) + 1/(960*epsilon**5)","22787":"-229*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(28800*epsilon**2) + 133/(8640*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","22788":"-229*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(28800*epsilon**2) + 133/(8640*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","22789":"-229*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(28800*epsilon**2) + 133/(8640*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","22790":"-f_3**2/(1440*epsilon**2) - 85*f_3/(1728*epsilon**2) + 97*f_5/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + pi**6/(108864*epsilon**2) + f_3/(36*epsilon**3) - f_5/(36*epsilon**3)","22791":"-f_3**2/(1440*epsilon**2) - 85*f_3/(1728*epsilon**2) + 97*f_5/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + pi**6/(108864*epsilon**2) + f_3/(36*epsilon**3) - f_5/(36*epsilon**3)","22792":"-f_3**2/(1440*epsilon**2) - 85*f_3/(1728*epsilon**2) + 97*f_5/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + pi**6/(108864*epsilon**2) + f_3/(36*epsilon**3) - f_5/(36*epsilon**3)","22793":"f_3**2/(144*epsilon**2) - 311*f_3/(4320*epsilon**2) + 61*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","22794":"f_3**2/(144*epsilon**2) - 311*f_3/(4320*epsilon**2) + 61*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","22795":"f_3**2/(144*epsilon**2) - 311*f_3/(4320*epsilon**2) + 61*f_5/(864*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3)","22796":"7*f_3**2/(960*epsilon**2) + 79*f_3/(1440*epsilon**2) - 77*f_5/(1152*epsilon**2) - pi**6/(72576*epsilon**2) + pi**4/(14400*epsilon**2) - f_3/(30*epsilon**3) + f_5/(24*epsilon**3)","22797":"-679*f_3/(103680*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 905/(62208*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22798":"37*f_3/(20736*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22799":"37*f_3/(20736*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22800":"37*f_3/(20736*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22801":"37*f_3/(20736*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22802":"-679*f_3/(103680*epsilon**2) - 3*f_5/(320*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 905/(62208*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22803":"-197*f_3/(155520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22804":"83*f_3/(31104*epsilon**2) - 7*f_5/(8640*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22805":"f_3/(2430*epsilon**2) + 31*f_5/(17280*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22806":"83*f_3/(31104*epsilon**2) - 7*f_5/(8640*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22807":"f_3/(2430*epsilon**2) + 31*f_5/(17280*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22808":"-197*f_3/(155520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 103/(46656*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 7/(5760*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22809":"-217*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 401/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 119/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22810":"7*f_3/(62208*epsilon**2) - 7*f_5/(8640*epsilon**2) + 331/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 281/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22811":"-217*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 401/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - 119/(311040*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22812":"43*f_3/(207360*epsilon**2) - pi**4/(414720*epsilon**2) + 1291/(11197440*epsilon**2) - f_3/(3456*epsilon**3) + 43/(77760*epsilon**3) + 23/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22813":"13*f_3/(69120*epsilon**2) - 5299/(5598720*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 71/(155520*epsilon**3) + 163/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22814":"343*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 1297/(2239488*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 149/(155520*epsilon**3) + 67/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22815":"13*f_3/(69120*epsilon**2) - 5299/(5598720*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 71/(155520*epsilon**3) + 163/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22816":"343*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 1297/(2239488*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 149/(155520*epsilon**3) + 67/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22817":"43*f_3/(207360*epsilon**2) - pi**4/(414720*epsilon**2) + 1291/(11197440*epsilon**2) - f_3/(3456*epsilon**3) + 43/(77760*epsilon**3) + 23/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22818":"-3223*f_3/(622080*epsilon**2) - 23*f_5/(17280*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 52231/(7464960*epsilon**2) + f_3/(240*epsilon**3) - 347/(69120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 77/(51840*epsilon**4) - 1/(4320*epsilon**5)","22819":"-2863*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 52231/(7464960*epsilon**2) + f_3/(240*epsilon**3) - 347/(69120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 77/(51840*epsilon**4) - 1/(4320*epsilon**5)","22820":"-2863*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 52231/(7464960*epsilon**2) + f_3/(240*epsilon**3) - 347/(69120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 77/(51840*epsilon**4) - 1/(4320*epsilon**5)","22821":"535*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 14059/(7464960*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 73*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 2821/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 5/(10368*epsilon**4) + 1/(12960*epsilon**5)","22822":"535*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 16327/(7464960*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 73*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 2929/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 5/(10368*epsilon**4) + 1/(12960*epsilon**5)","22823":"535*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 14059/(7464960*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 73*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 2821/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 5/(10368*epsilon**4) + 1/(12960*epsilon**5)","22824":"-11*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 629/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22825":"269*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 1613/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22826":"-127*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 1289/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 43/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22827":"269*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 1613/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 97/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22828":"-127*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 1289/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 43/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22829":"-11*f_3/(62208*epsilon**2) + f_5/(2880*epsilon**2) - 629/(829440*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 23*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) - 11/(311040*epsilon**3) - f_3/(2160*epsilon**4) + 5/(5184*epsilon**4) - 1/(2160*epsilon**5)","22830":"11*f_3**2/(4320*epsilon**2) - 277*f_3/(51840*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 487/(62208*epsilon**2) + f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 71/(17280*epsilon**3) + 1/(1440*epsilon**4)","22831":"f_3**2/(864*epsilon**2) + 23*f_3/(51840*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 487/(62208*epsilon**2) + f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 71/(17280*epsilon**3) + 1/(1440*epsilon**4)","22832":"f_3**2/(864*epsilon**2) + 23*f_3/(51840*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 487/(62208*epsilon**2) + f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 71/(17280*epsilon**3) + 1/(1440*epsilon**4)","22833":"7*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5/(46656*epsilon**2) + f_3/(5760*epsilon**3) - 107/(3732480*epsilon**3) + 217/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22834":"f_3/(1440*epsilon**2) - pi**4/(172800*epsilon**2) - 997/(7464960*epsilon**2) - f_3/(8640*epsilon**3) + 371/(746496*epsilon**3) - 143/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22835":"f_3/(7680*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(230400*epsilon**2) + 133/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 1009/(3732480*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22836":"f_3/(1440*epsilon**2) - pi**4/(172800*epsilon**2) - 997/(7464960*epsilon**2) - f_3/(8640*epsilon**3) + 371/(746496*epsilon**3) - 143/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22837":"f_3/(7680*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(230400*epsilon**2) + 133/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 1009/(3732480*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22838":"7*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5/(46656*epsilon**2) + f_3/(5760*epsilon**3) - 107/(3732480*epsilon**3) + 217/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22839":"-119*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(276480*epsilon**2) + 6233/(4976640*epsilon**2) + f_3/(2304*epsilon**3) - 47/(46080*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(103680*epsilon**4) - 1/(8640*epsilon**5)","22840":"-167*f_3/(138240*epsilon**2) + 23*f_5/(34560*epsilon**2) + pi**4/(276480*epsilon**2) + 2417/(4976640*epsilon**2) + f_3/(2304*epsilon**3) - 13/(15360*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(103680*epsilon**4) - 1/(8640*epsilon**5)","22841":"-167*f_3/(138240*epsilon**2) + 23*f_5/(34560*epsilon**2) + pi**4/(276480*epsilon**2) + 2417/(4976640*epsilon**2) + f_3/(2304*epsilon**3) - 13/(15360*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 47/(103680*epsilon**4) - 1/(8640*epsilon**5)","22842":"19*f_3/(41472*epsilon**2) - 473/(466560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 2809/(3732480*epsilon**3) + 19/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22843":"5*f_3/(4608*epsilon**2) - 1841/(1866240*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4573/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22844":"53*f_3/(23040*epsilon**2) - f_5/(576*epsilon**2) - 157/(233280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4249/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22845":"5*f_3/(4608*epsilon**2) - 1841/(1866240*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4573/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22846":"53*f_3/(23040*epsilon**2) - f_5/(576*epsilon**2) - 157/(233280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4249/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22847":"19*f_3/(41472*epsilon**2) - 473/(466560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 2809/(3732480*epsilon**3) + 19/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22848":"13*f_3/(69120*epsilon**2) - 16709/(11197440*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(1944*epsilon**3) + 47/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22849":"13*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 253/(2799360*epsilon**2) + f_3/(17280*epsilon**3) + 17/(38880*epsilon**3) + 187/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22850":"373*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 659/(699840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 253/(311040*epsilon**3) + 139/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22851":"13*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 253/(2799360*epsilon**2) + f_3/(17280*epsilon**3) + 17/(38880*epsilon**3) + 187/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22852":"373*f_3/(207360*epsilon**2) - f_5/(864*epsilon**2) - 659/(699840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 253/(311040*epsilon**3) + 139/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22853":"13*f_3/(69120*epsilon**2) - 16709/(11197440*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(1944*epsilon**3) + 47/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","22854":"11*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 12053/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 7841/(7464960*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22855":"f_3/(1620*epsilon**2) + f_5/(1728*epsilon**2) - 17269/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 4169/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22856":"17*f_3/(12960*epsilon**2) - 24721/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 3737/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22857":"f_3/(1620*epsilon**2) + f_5/(1728*epsilon**2) - 17269/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 4169/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22858":"17*f_3/(12960*epsilon**2) - 24721/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 3737/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22859":"11*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 12053/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 7841/(7464960*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22860":"211*f_3/(103680*epsilon**2) - 325/(139968*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6127/(7464960*epsilon**3) + 221/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22861":"23*f_3/(20736*epsilon**2) - 10853/(11197440*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(960*epsilon**3) + 2023/(7464960*epsilon**3) + 269/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22862":"65*f_3/(20736*epsilon**2) - f_5/(576*epsilon**2) - 10489/(5598720*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1139/(1492992*epsilon**3) + 221/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22863":"23*f_3/(20736*epsilon**2) - 10853/(11197440*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(960*epsilon**3) + 2023/(7464960*epsilon**3) + 269/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22864":"65*f_3/(20736*epsilon**2) - f_5/(576*epsilon**2) - 10489/(5598720*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 1139/(1492992*epsilon**3) + 221/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22865":"211*f_3/(103680*epsilon**2) - 325/(139968*epsilon**2) - pi**4/(1036800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 6127/(7464960*epsilon**3) + 221/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22866":"-11*f_3/(41472*epsilon**2) - 2989/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 10141/(11197440*epsilon**3) - 3029/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","22867":"-11*f_3/(41472*epsilon**2) - 865/(2985984*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 8017/(11197440*epsilon**3) - 2813/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","22868":"-11*f_3/(41472*epsilon**2) - 2989/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 10141/(11197440*epsilon**3) - 3029/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","22869":"-11*f_3/(41472*epsilon**2) - 865/(2985984*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 8017/(11197440*epsilon**3) - 2813/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","22870":"-11*f_3/(41472*epsilon**2) - 2989/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 10141/(11197440*epsilon**3) - 3029/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","22871":"-11*f_3/(41472*epsilon**2) - 2989/(4976640*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 10141/(11197440*epsilon**3) - 3029/(3732480*epsilon**4) + 17/(38880*epsilon**5) - 1/(8640*epsilon**6)","22872":"-139*f_3/(414720*epsilon**2) - 34193/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(3840*epsilon**3) + 5873/(14929920*epsilon**3) - 499/(1244160*epsilon**4) + 19/(103680*epsilon**5) - 1/(25920*epsilon**6)","22873":"-139*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 8683/(268738560*epsilon**2) + f_3/(3840*epsilon**3) + 4649/(14929920*epsilon**3) - 95/(248832*epsilon**4) + 19/(103680*epsilon**5) - 1/(25920*epsilon**6)","22874":"-139*f_3/(414720*epsilon**2) - 34193/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(3840*epsilon**3) + 5873/(14929920*epsilon**3) - 499/(1244160*epsilon**4) + 19/(103680*epsilon**5) - 1/(25920*epsilon**6)","22875":"f_3/(5760*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) - 673/(7464960*epsilon**2) - f_3/(8640*epsilon**3) + 1639/(3732480*epsilon**3) - 143/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22876":"7*f_3/(23040*epsilon**2) - pi**4/(230400*epsilon**2) + 403/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 245/(746496*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22877":"7*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5/(46656*epsilon**2) + f_3/(5760*epsilon**3) - 107/(3732480*epsilon**3) + 217/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22878":"7*f_3/(23040*epsilon**2) - pi**4/(230400*epsilon**2) + 403/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 245/(746496*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22879":"7*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5/(46656*epsilon**2) + f_3/(5760*epsilon**3) - 107/(3732480*epsilon**3) + 217/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22880":"f_3/(5760*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) - 673/(7464960*epsilon**2) - f_3/(8640*epsilon**3) + 1639/(3732480*epsilon**3) - 143/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","22881":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","22882":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","22883":"-23*f_3/(207360*epsilon**2) + 1613/(17915904*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 2237/(44789760*epsilon**3) - 581/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","22884":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","22885":"-23*f_3/(207360*epsilon**2) + 1613/(17915904*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 2237/(44789760*epsilon**3) - 581/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","22886":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","22887":"-f_3**2/(4320*epsilon**2) + 157*f_3/(25920*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 149/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","22888":"f_3**2/(864*epsilon**2) + 7*f_3/(25920*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 149/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","22889":"-f_3**2/(4320*epsilon**2) + 157*f_3/(25920*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 203/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","22890":"f_3**2/(864*epsilon**2) + 7*f_3/(25920*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 149/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","22891":"-f_3**2/(4320*epsilon**2) + 157*f_3/(25920*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 203/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","22892":"-f_3**2/(4320*epsilon**2) + 157*f_3/(25920*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(259200*epsilon**2) + 149/(77760*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(4320*epsilon**3) + f_5/(432*epsilon**3) - 31/(17280*epsilon**3) + 1/(1440*epsilon**4)","22893":"119*f_3/(51840*epsilon**2) - f_5/(576*epsilon**2) - 10357/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 5033/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22894":"53*f_3/(51840*epsilon**2) - 3821/(4478976*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 4601/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22895":"f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 16373/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 1741/(1492992*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22896":"53*f_3/(51840*epsilon**2) - 3821/(4478976*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 4601/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22897":"f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 16373/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 1741/(1492992*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22898":"119*f_3/(51840*epsilon**2) - f_5/(576*epsilon**2) - 10357/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) + f_3/(8640*epsilon**3) - 5033/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","22899":"19*f_3/(41472*epsilon**2) - 473/(466560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 2809/(3732480*epsilon**3) + 19/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22900":"f_3/(2560*epsilon**2) + f_5/(1728*epsilon**2) - 193/(233280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4357/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22901":"59*f_3/(69120*epsilon**2) - 1553/(1866240*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 893/(746496*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22902":"f_3/(2560*epsilon**2) + f_5/(1728*epsilon**2) - 193/(233280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 4357/(3732480*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22903":"59*f_3/(69120*epsilon**2) - 1553/(1866240*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 893/(746496*epsilon**3) - 29/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22904":"19*f_3/(41472*epsilon**2) - 473/(466560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(2880*epsilon**3) + 2809/(3732480*epsilon**3) + 19/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22905":"67*f_3/(311040*epsilon**2) - 10231/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 26519/(22394880*epsilon**3) - 101/(138240*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","22906":"73*f_3/(311040*epsilon**2) - 11257/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5347/(4478976*epsilon**3) - 101/(138240*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","22907":"-40649/(33592320*epsilon**2) + 31127/(22394880*epsilon**3) - 319/(414720*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","22908":"73*f_3/(311040*epsilon**2) - 11257/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5347/(4478976*epsilon**3) - 101/(138240*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","22909":"-40649/(33592320*epsilon**2) + 31127/(22394880*epsilon**3) - 319/(414720*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","22910":"67*f_3/(311040*epsilon**2) - 10231/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 26519/(22394880*epsilon**3) - 101/(138240*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","22911":"-109*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) + 599/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) + 29*f_3/(10368*epsilon**3) - 47/(31104*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","22912":"-91*f_3/(51840*epsilon**2) - f_5/(1728*epsilon**2) + pi**4/(103680*epsilon**2) + 10231/(7464960*epsilon**2) + 29*f_3/(10368*epsilon**3) - 131/(77760*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","22913":"-109*f_3/(51840*epsilon**2) + f_5/(864*epsilon**2) + 599/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) + 29*f_3/(10368*epsilon**3) - 47/(31104*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(648*epsilon**4) - 1/(2160*epsilon**5)","22914":"361*f_3/(155520*epsilon**2) - 17*f_5/(8640*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22915":"-103*f_3/(77760*epsilon**2) + 41*f_5/(17280*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22916":"253*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 1151/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22917":"-103*f_3/(77760*epsilon**2) + 41*f_5/(17280*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22918":"253*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 1151/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22919":"361*f_3/(155520*epsilon**2) - 17*f_5/(8640*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","22920":"-103*f_3/(1244160*epsilon**2) + 1/(61440*epsilon**2) + pi**4/(2488320*epsilon**2) + f_3/(20736*epsilon**3) - 203/(3732480*epsilon**3) - 203/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22921":"7/(116640*epsilon**2) + 23/(1866240*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22922":"-103*f_3/(1244160*epsilon**2) + 1/(61440*epsilon**2) + pi**4/(2488320*epsilon**2) + f_3/(20736*epsilon**3) - 203/(3732480*epsilon**3) - 203/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22923":"139*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 4579/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 359/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22924":"139*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 8683/(44789760*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 467/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22925":"139*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 29*pi**4/(18662400*epsilon**2) - 4579/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 359/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22926":"-191*f_3/(69120*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(138240*epsilon**2) + 6809/(2488320*epsilon**2) + f_3/(1152*epsilon**3) - 11/(4608*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 47/(51840*epsilon**4) - 1/(4320*epsilon**5)","22927":"-167*f_3/(69120*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(138240*epsilon**2) + 8897/(2488320*epsilon**2) + f_3/(1152*epsilon**3) - 7/(2560*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 47/(51840*epsilon**4) - 1/(4320*epsilon**5)","22928":"-191*f_3/(69120*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(138240*epsilon**2) + 6809/(2488320*epsilon**2) + f_3/(1152*epsilon**3) - 11/(4608*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 47/(51840*epsilon**4) - 1/(4320*epsilon**5)","22929":"-7*f_3/(82944*epsilon**2) - pi**4/(4147200*epsilon**2) + 23/(248832*epsilon**2) + f_3/(8640*epsilon**3) - 361/(5598720*epsilon**3) - 79/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22930":"-337*f_3/(1244160*epsilon**2) + pi**4/(2488320*epsilon**2) + 97/(373248*epsilon**2) + f_3/(5184*epsilon**3) - 209/(1119744*epsilon**3) - 31/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22931":"-337*f_3/(1244160*epsilon**2) + pi**4/(2488320*epsilon**2) + 97/(373248*epsilon**2) + f_3/(5184*epsilon**3) - 209/(1119744*epsilon**3) - 31/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22932":"-7*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 47/(2488320*epsilon**2) + f_3/(51840*epsilon**3) - 47/(1119744*epsilon**3) - 67/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22933":"-101/(7464960*epsilon**2) + 287/(5598720*epsilon**3) - 23/(248832*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22934":"-29*f_3/(622080*epsilon**2) - 1/(276480*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 13/(349920*epsilon**3) - 67/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22935":"-101/(7464960*epsilon**2) + 287/(5598720*epsilon**3) - 23/(248832*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22936":"-29*f_3/(622080*epsilon**2) - 1/(276480*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 13/(349920*epsilon**3) - 67/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22937":"-7*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 47/(2488320*epsilon**2) + f_3/(51840*epsilon**3) - 47/(1119744*epsilon**3) - 67/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","22938":"229*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 2117/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22939":"13*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 6761/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 143/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22940":"229*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 2117/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22941":"-49*f_3/(311040*epsilon**2) + pi**4/(1555200*epsilon**2) + 139/(1244160*epsilon**2) + f_3/(12960*epsilon**3) - 89/(933120*epsilon**3) - 179/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22942":"-103*f_3/(1244160*epsilon**2) + 1/(61440*epsilon**2) + pi**4/(2488320*epsilon**2) + f_3/(20736*epsilon**3) - 203/(3732480*epsilon**3) - 203/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22943":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 581/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 73/(3732480*epsilon**3) - 299/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22944":"-103*f_3/(1244160*epsilon**2) + 1/(61440*epsilon**2) + pi**4/(2488320*epsilon**2) + f_3/(20736*epsilon**3) - 203/(3732480*epsilon**3) - 203/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22945":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 581/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 73/(3732480*epsilon**3) - 299/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22946":"-49*f_3/(311040*epsilon**2) + pi**4/(1555200*epsilon**2) + 139/(1244160*epsilon**2) + f_3/(12960*epsilon**3) - 89/(933120*epsilon**3) - 179/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","22947":"193*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 6761/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 143/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22948":"229*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 2117/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22949":"229*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 29*pi**4/(18662400*epsilon**2) + 2117/(44789760*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 197/(1866240*epsilon**3) + f_3/(12960*epsilon**4) - 31/(155520*epsilon**4) + 1/(12960*epsilon**5)","22950":"f_3/(135*epsilon**2) - pi**4/(43200*epsilon**2) + 31/(20736*epsilon**2) - f_3/(360*epsilon**3) + 1133/(138240*epsilon**3) - 119/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22951":"-61/(7680*epsilon**2) + 25/(3072*epsilon**3) - 3/(512*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22952":"f_3/(135*epsilon**2) - pi**4/(43200*epsilon**2) + 31/(20736*epsilon**2) - f_3/(360*epsilon**3) + 1133/(138240*epsilon**3) - 119/(23040*epsilon**4) + 1/(576*epsilon**5) - 1/(1440*epsilon**6)","22953":"25*f_3/(1296*epsilon**2) - f_5/(80*epsilon**2) - 217/(38880*epsilon**2) - pi**4/(259200*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) + 1/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22954":"239*f_3/(25920*epsilon**2) - 31*f_5/(2880*epsilon**2) - 109/(38880*epsilon**2) - pi**4/(259200*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) + 1/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22955":"25*f_3/(1296*epsilon**2) - f_5/(80*epsilon**2) - 217/(38880*epsilon**2) - pi**4/(259200*epsilon**2) + 17*f_3/(2880*epsilon**3) - pi**4/(28800*epsilon**3) + 1/(8640*epsilon**3) - f_3/(240*epsilon**4) + 1/(720*epsilon**4)","22956":"73*f_3/(20736*epsilon**2) - f_5/(90*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22957":"-499*f_3/(103680*epsilon**2) - f_5/(90*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 905/(62208*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22958":"73*f_3/(20736*epsilon**2) - f_5/(90*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 3661/(311040*epsilon**2) + 23*f_3/(4320*epsilon**3) - 31/(2592*epsilon**3) + pi**4/(21600*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","22959":"499*f_3/(3732480*epsilon**2) - f_5/(34560*epsilon**2) - 29*pi**4/(37324800*epsilon**2) - 4579/(89579520*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 359/(3732480*epsilon**3) + f_3/(25920*epsilon**4) - 31/(311040*epsilon**4) + 1/(25920*epsilon**5)","22960":"139*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 8683/(89579520*epsilon**2) - 29*pi**4/(37324800*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 467/(3732480*epsilon**3) + f_3/(25920*epsilon**4) - 31/(311040*epsilon**4) + 1/(25920*epsilon**5)","22961":"499*f_3/(3732480*epsilon**2) - f_5/(34560*epsilon**2) - 29*pi**4/(37324800*epsilon**2) - 4579/(89579520*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 359/(3732480*epsilon**3) + f_3/(25920*epsilon**4) - 31/(311040*epsilon**4) + 1/(25920*epsilon**5)","22962":"-f_3**2/(720*epsilon**2) - 61*f_3/(864*epsilon**2) + 85*f_5/(864*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3) + 1/(180*epsilon**3)","22963":"-f_3**2/(720*epsilon**2) - 61*f_3/(864*epsilon**2) + 85*f_5/(864*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3) + 1/(180*epsilon**3)","22964":"-f_3**2/(720*epsilon**2) - 61*f_3/(864*epsilon**2) + 85*f_5/(864*epsilon**2) - 133/(8640*epsilon**2) - pi**4/(8640*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(18*epsilon**3) - f_5/(18*epsilon**3) + 1/(180*epsilon**3)","22965":"-59*f_3/(12960*epsilon**2) - 7*f_5/(2880*epsilon**2) - pi**4/(103680*epsilon**2) + 22061/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 491/(138240*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","22966":"-371*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 20117/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 127/(27648*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","22967":"-11*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 6149/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 443/(138240*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","22968":"-371*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 20117/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 127/(27648*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","22969":"-11*f_3/(51840*epsilon**2) + f_5/(5760*epsilon**2) - pi**4/(103680*epsilon**2) + 6149/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 443/(138240*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","22970":"-59*f_3/(12960*epsilon**2) - 7*f_5/(2880*epsilon**2) - pi**4/(103680*epsilon**2) + 22061/(2488320*epsilon**2) - f_3/(1152*epsilon**3) - 491/(138240*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 11/(2880*epsilon**4) + 7/(2880*epsilon**5)","22971":"-f_3**2/(720*epsilon**2) - 3*f_3/(320*epsilon**2) + 31*f_5/(864*epsilon**2) - 3661/(103680*epsilon**2) - pi**4/(28800*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(60*epsilon**3) - f_5/(18*epsilon**3) + 31/(864*epsilon**3) - 1/(120*epsilon**4)","22972":"-f_3**2/(720*epsilon**2) - 3*f_3/(320*epsilon**2) + 31*f_5/(864*epsilon**2) - 905/(20736*epsilon**2) - pi**4/(28800*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(60*epsilon**3) - f_5/(18*epsilon**3) + 31/(864*epsilon**3) - 1/(120*epsilon**4)","22973":"-f_3**2/(720*epsilon**2) - 3*f_3/(320*epsilon**2) + 31*f_5/(864*epsilon**2) - 3661/(103680*epsilon**2) - pi**4/(28800*epsilon**2) + pi**6/(54432*epsilon**2) + f_3/(60*epsilon**3) - f_5/(18*epsilon**3) + 31/(864*epsilon**3) - 1/(120*epsilon**4)","22974":"-641*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 1153/(497664*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1459/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22975":"799*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) - 12523/(2488320*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1747/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22976":"-641*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 4037/(2488320*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1459/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22977":"799*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) - 12523/(2488320*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1747/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22978":"-641*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 4037/(2488320*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1459/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22979":"-641*f_3/(207360*epsilon**2) - f_5/(720*epsilon**2) + 31*pi**4/(2073600*epsilon**2) + 1153/(497664*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 1459/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22980":"-607*f_3/(1244160*epsilon**2) + f_5/(4320*epsilon**2) - 13*pi**4/(4147200*epsilon**2) + 6503/(3732480*epsilon**2) + 7*f_3/(5760*epsilon**3) - 1759/(622080*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 97/(51840*epsilon**4) - 1/(2160*epsilon**5)","22981":"-35*f_3/(248832*epsilon**2) + f_5/(4320*epsilon**2) - 13*pi**4/(4147200*epsilon**2) + 3443/(3732480*epsilon**2) + 7*f_3/(5760*epsilon**3) - 323/(124416*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 97/(51840*epsilon**4) - 1/(2160*epsilon**5)","22982":"-607*f_3/(1244160*epsilon**2) + f_5/(4320*epsilon**2) - 13*pi**4/(4147200*epsilon**2) + 6503/(3732480*epsilon**2) + 7*f_3/(5760*epsilon**3) - 1759/(622080*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 97/(51840*epsilon**4) - 1/(2160*epsilon**5)","22983":"1411*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 4247/(497664*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 2323/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22984":"1123*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 27427/(2488320*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 2611/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22985":"1411*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 4247/(497664*epsilon**2) + 31*pi**4/(2073600*epsilon**2) - 47*f_3/(8640*epsilon**3) - pi**4/(43200*epsilon**3) + 2323/(207360*epsilon**3) + f_3/(240*epsilon**4) - 7/(1152*epsilon**4) + 1/(720*epsilon**5)","22986":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22987":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22988":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22989":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22990":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22991":"f_3**2/(720*epsilon**2) + 403*f_3/(8640*epsilon**2) - 37*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 7*pi**4/(86400*epsilon**2) - 7*f_3/(180*epsilon**3) + f_5/(18*epsilon**3)","22992":"-221*f_3/(207360*epsilon**2) + 427/(746496*epsilon**2) + 13*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 137/(746496*epsilon**3) + 43/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22993":"-173*f_3/(207360*epsilon**2) + 1343/(3732480*epsilon**2) + 13*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 793/(3732480*epsilon**3) + 43/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22994":"31*f_3/(69120*epsilon**2) - 433/(3732480*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(1440*epsilon**3) + 541/(3732480*epsilon**3) + 91/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22995":"-173*f_3/(207360*epsilon**2) + 1343/(3732480*epsilon**2) + 13*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 793/(3732480*epsilon**3) + 43/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22996":"31*f_3/(69120*epsilon**2) - 433/(3732480*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(1440*epsilon**3) + 541/(3732480*epsilon**3) + 91/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22997":"-221*f_3/(207360*epsilon**2) + 427/(746496*epsilon**2) + 13*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 137/(746496*epsilon**3) + 43/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","22998":"30989/(50388480*epsilon**2) - 53189/(67184640*epsilon**3) + 4319/(11197440*epsilon**4) - 47/(466560*epsilon**5) + 1/(77760*epsilon**6)","22999":"158723/(201553920*epsilon**2) - 56357/(67184640*epsilon**3) + 4391/(11197440*epsilon**4) - 47/(466560*epsilon**5) + 1/(77760*epsilon**6)","23000":"158723/(201553920*epsilon**2) - 56357/(67184640*epsilon**3) + 4391/(11197440*epsilon**4) - 47/(466560*epsilon**5) + 1/(77760*epsilon**6)","23001":"-23*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 2087/(7464960*epsilon**2) + f_3/(4320*epsilon**3) - 629/(3732480*epsilon**3) + 289/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23002":"17*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 41/(933120*epsilon**2) - f_3/(5760*epsilon**3) - 1079/(3732480*epsilon**3) + 649/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23003":"-173*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 2377/(3732480*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1259/(3732480*epsilon**3) + 361/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23004":"17*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 41/(933120*epsilon**2) - f_3/(5760*epsilon**3) - 1079/(3732480*epsilon**3) + 649/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23005":"-173*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 2377/(3732480*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1259/(3732480*epsilon**3) + 361/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23006":"-23*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 2087/(7464960*epsilon**2) + f_3/(4320*epsilon**3) - 629/(3732480*epsilon**3) + 289/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23007":"-13*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 2137/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 421/(7464960*epsilon**3) - 37/(124416*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","23008":"-f_3/(6480*epsilon**2) - pi**4/(259200*epsilon**2) + 9289/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 113/(1492992*epsilon**3) - 257/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","23009":"127*f_3/(103680*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(207360*epsilon**2) + 7657/(14929920*epsilon**2) + f_3/(3456*epsilon**3) + 401/(1492992*epsilon**3) - 329/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","23010":"-f_3/(6480*epsilon**2) - pi**4/(259200*epsilon**2) + 9289/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 113/(1492992*epsilon**3) - 257/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","23011":"127*f_3/(103680*epsilon**2) - f_5/(864*epsilon**2) - pi**4/(207360*epsilon**2) + 7657/(14929920*epsilon**2) + f_3/(3456*epsilon**3) + 401/(1492992*epsilon**3) - 329/(622080*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","23012":"-13*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 2137/(14929920*epsilon**2) + 7*f_3/(17280*epsilon**3) + 421/(7464960*epsilon**3) - 37/(124416*epsilon**4) - 7/(10368*epsilon**5) + 1/(1440*epsilon**6)","23013":"-67*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 3187/(3359232*epsilon**2) + f_3/(51840*epsilon**3) - 4541/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23014":"1685/(6718464*epsilon**2) - 3119/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23015":"-67*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 3187/(3359232*epsilon**2) + f_3/(51840*epsilon**3) - 4541/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23016":"107*f_3/(19440*epsilon**2) - 49*f_5/(17280*epsilon**2) - 637/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 29/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23017":"-17*f_3/(155520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 637/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 29/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23018":"-17*f_3/(155520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 637/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 29/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23019":"-251*f_3/(155520*epsilon**2) + 23*f_5/(8640*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23020":"253*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 1151/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23021":"203*f_3/(77760*epsilon**2) - 13*f_5/(5760*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23022":"253*f_3/(155520*epsilon**2) - f_5/(4320*epsilon**2) - 1151/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23023":"203*f_3/(77760*epsilon**2) - 13*f_5/(5760*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23024":"-251*f_3/(155520*epsilon**2) + 23*f_5/(8640*epsilon**2) - 187/(186624*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + pi**4/(172800*epsilon**3) + 13/(17280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23025":"-67*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 3187/(3359232*epsilon**2) + f_3/(51840*epsilon**3) - 4541/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23026":"-13*f_3/(41472*epsilon**2) + pi**4/(2073600*epsilon**2) + 8771/(16796160*epsilon**2) + f_3/(17280*epsilon**3) - 2669/(11197440*epsilon**3) - 1553/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23027":"-f_3/(2430*epsilon**2) + pi**4/(1555200*epsilon**2) + 1625/(1679616*epsilon**2) + f_3/(12960*epsilon**3) - 5747/(11197440*epsilon**3) - 253/(746496*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23028":"-13*f_3/(41472*epsilon**2) + pi**4/(2073600*epsilon**2) + 8771/(16796160*epsilon**2) + f_3/(17280*epsilon**3) - 2669/(11197440*epsilon**3) - 1553/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23029":"-f_3/(2430*epsilon**2) + pi**4/(1555200*epsilon**2) + 1625/(1679616*epsilon**2) + f_3/(12960*epsilon**3) - 5747/(11197440*epsilon**3) - 253/(746496*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23030":"-67*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 3187/(3359232*epsilon**2) + f_3/(51840*epsilon**3) - 4541/(11197440*epsilon**3) - 1409/(3732480*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","23031":"-13903/(16796160*epsilon**2) + 23783/(22394880*epsilon**3) - 59/(82944*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","23032":"-73*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 2749/(33592320*epsilon**2) + f_3/(12960*epsilon**3) + 17879/(22394880*epsilon**3) - 31/(46080*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","23033":"-73*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 2749/(33592320*epsilon**2) + f_3/(12960*epsilon**3) + 17879/(22394880*epsilon**3) - 31/(46080*epsilon**4) + 37/(155520*epsilon**5) - 1/(25920*epsilon**6)","23034":"37*f_3/(207360*epsilon**2) + 59/(1399680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 127/(311040*epsilon**3) + 187/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","23035":"13*f_3/(69120*epsilon**2) - 16709/(11197440*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(1944*epsilon**3) + 47/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","23036":"-23*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - 565/(559872*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 131/(155520*epsilon**3) + 139/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","23037":"13*f_3/(69120*epsilon**2) - 16709/(11197440*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(1944*epsilon**3) + 47/(82944*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","23038":"-23*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - 565/(559872*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 131/(155520*epsilon**3) + 139/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","23039":"37*f_3/(207360*epsilon**2) + 59/(1399680*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 127/(311040*epsilon**3) + 187/(414720*epsilon**4) - 19/(25920*epsilon**5) + 1/(2880*epsilon**6)","23040":"-29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 2681/(1399680*epsilon**2) + f_3/(2160*epsilon**3) - 10073/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23041":"14077/(11197440*epsilon**2) - 11153/(7464960*epsilon**3) + 413/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23042":"-29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 2681/(1399680*epsilon**2) + f_3/(2160*epsilon**3) - 10073/(7464960*epsilon**3) + 73/(82944*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23043":"-5*f_3/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 2149/(1866240*epsilon**2) + f_3/(4320*epsilon**3) + 577/(3732480*epsilon**3) + 7/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23044":"-143/(1866240*epsilon**2) - 323/(3732480*epsilon**3) + 11/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23045":"-5*f_3/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 2149/(1866240*epsilon**2) + f_3/(4320*epsilon**3) + 577/(3732480*epsilon**3) + 7/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23046":"-431*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(622080*epsilon**2) + 565/(373248*epsilon**2) + f_3/(384*epsilon**3) - 757/(248832*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23047":"-431*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(622080*epsilon**2) + 3041/(1866240*epsilon**2) + f_3/(384*epsilon**3) - 757/(248832*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23048":"-593*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - pi**4/(622080*epsilon**2) + 6227/(1866240*epsilon**2) + f_3/(384*epsilon**3) - 4217/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23049":"-431*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(622080*epsilon**2) + 3041/(1866240*epsilon**2) + f_3/(384*epsilon**3) - 757/(248832*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23050":"-593*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - pi**4/(622080*epsilon**2) + 6227/(1866240*epsilon**2) + f_3/(384*epsilon**3) - 4217/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23051":"-431*f_3/(311040*epsilon**2) + f_5/(1920*epsilon**2) - pi**4/(622080*epsilon**2) + 565/(373248*epsilon**2) + f_3/(384*epsilon**3) - 757/(248832*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23052":"f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 6313/(89579520*epsilon**2) - f_3/(11520*epsilon**3) + 1507/(44789760*epsilon**3) - 145/(746496*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","23053":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","23054":"f_3/(20736*epsilon**2) - 4427/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 1003/(44789760*epsilon**3) - 653/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","23055":"-23*f_3/(207360*epsilon**2) + 2893/(89579520*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) + 431/(8957952*epsilon**3) - 797/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","23056":"f_3/(20736*epsilon**2) - 4427/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 1003/(44789760*epsilon**3) - 653/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","23057":"f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 6313/(89579520*epsilon**2) - f_3/(11520*epsilon**3) + 1507/(44789760*epsilon**3) - 145/(746496*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","23058":"41*f_3/(34560*epsilon**2) + f_5/(1728*epsilon**2) - 1759/(933120*epsilon**2) - pi**4/(345600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1433/(746496*epsilon**3) - 13/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23059":"13*f_3/(6912*epsilon**2) - 4031/(1866240*epsilon**2) - pi**4/(345600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 7381/(3732480*epsilon**3) - 13/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23060":"97*f_3/(103680*epsilon**2) - 1393/(933120*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(960*epsilon**3) + 4969/(3732480*epsilon**3) - 17/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23061":"13*f_3/(6912*epsilon**2) - 4031/(1866240*epsilon**2) - pi**4/(345600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 7381/(3732480*epsilon**3) - 13/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23062":"97*f_3/(103680*epsilon**2) - 1393/(933120*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(960*epsilon**3) + 4969/(3732480*epsilon**3) - 17/(207360*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23063":"41*f_3/(34560*epsilon**2) + f_5/(1728*epsilon**2) - 1759/(933120*epsilon**2) - pi**4/(345600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1433/(746496*epsilon**3) - 13/(41472*epsilon**4) - 1/(2160*epsilon**5) + 1/(4320*epsilon**6)","23064":"-899*f_3/(311040*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(622080*epsilon**2) + 1577/(466560*epsilon**2) + f_3/(384*epsilon**3) - 4649/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23065":"-629*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(622080*epsilon**2) + 4099/(933120*epsilon**2) + f_3/(384*epsilon**3) - 5081/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23066":"-899*f_3/(311040*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(622080*epsilon**2) + 1577/(466560*epsilon**2) + f_3/(384*epsilon**3) - 4649/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(640*epsilon**4) - 1/(2880*epsilon**5)","23067":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23068":"61*f_3/(1244160*epsilon**2) - 133/(1866240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 167/(13436928*epsilon**3) + 365/(4478976*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23069":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23070":"61*f_3/(1244160*epsilon**2) - 133/(1866240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 167/(13436928*epsilon**3) + 365/(4478976*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23071":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23072":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23073":"-47*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 433/(7464960*epsilon**2) + f_3/(51840*epsilon**3) - 61/(1866240*epsilon**3) - 251/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23074":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 619/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 181/(3732480*epsilon**3) - 371/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23075":"23*f_3/(1244160*epsilon**2) - 727/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23076":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 619/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 181/(3732480*epsilon**3) - 371/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23077":"23*f_3/(1244160*epsilon**2) - 727/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23078":"-47*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 433/(7464960*epsilon**2) + f_3/(51840*epsilon**3) - 61/(1866240*epsilon**3) - 251/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23079":"-f_3/(77760*epsilon**2) - 95/(1990656*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 2189/(44789760*epsilon**3) + 169/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23080":"-7*f_3/(207360*epsilon**2) - 323/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 461/(44789760*epsilon**3) - 47/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23081":"-f_3/(77760*epsilon**2) - 95/(1990656*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 2189/(44789760*epsilon**3) + 169/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23082":"-13*f_3/(1244160*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 67/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 73/(5598720*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23083":"-7*f_3/(82944*epsilon**2) - 131/(3732480*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 287/(5598720*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23084":"11*f_3/(1244160*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 19/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 19/(5598720*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23085":"-7*f_3/(82944*epsilon**2) - 131/(3732480*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 287/(5598720*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23086":"11*f_3/(1244160*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 19/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 19/(5598720*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23087":"-13*f_3/(1244160*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 67/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 73/(5598720*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23088":"11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 33641/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 3589/(33592320*epsilon**3) + 1093/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","23089":"11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 18719/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 2797/(33592320*epsilon**3) + 1021/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","23090":"11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 33641/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 3589/(33592320*epsilon**3) + 1093/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","23091":"-f_3/(1244160*epsilon**2) - 703/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 31/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23092":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 619/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 181/(3732480*epsilon**3) - 371/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23093":"-53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 493/(7464960*epsilon**2) + f_3/(51840*epsilon**3) - 7/(186624*epsilon**3) - 251/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23094":"-11*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 619/(14929920*epsilon**2) + f_3/(34560*epsilon**3) + 181/(3732480*epsilon**3) - 371/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23095":"-53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 493/(7464960*epsilon**2) + f_3/(51840*epsilon**3) - 7/(186624*epsilon**3) - 251/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23096":"-f_3/(1244160*epsilon**2) - 703/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 31/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23097":"-7*f_3/(207360*epsilon**2) - 323/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 461/(44789760*epsilon**3) - 47/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23098":"-19*f_3/(311040*epsilon**2) - 641/(29859840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(103680*epsilon**3) - 4061/(44789760*epsilon**3) + 241/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23099":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23100":"-19*f_3/(311040*epsilon**2) - 641/(29859840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(103680*epsilon**3) - 4061/(44789760*epsilon**3) + 241/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23101":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23102":"-7*f_3/(207360*epsilon**2) - 323/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 461/(44789760*epsilon**3) - 47/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23103":"-1361/(22394880*epsilon**2) - 479/(67184640*epsilon**3) + 1969/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23104":"-517/(44789760*epsilon**2) - 479/(67184640*epsilon**3) + 1897/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23105":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23106":"-517/(44789760*epsilon**2) - 479/(67184640*epsilon**3) + 1897/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23107":"61*f_3/(1244160*epsilon**2) - 1811/(44789760*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 229/(13436928*epsilon**3) + 2041/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23108":"-1361/(22394880*epsilon**2) - 479/(67184640*epsilon**3) + 1969/(22394880*epsilon**4) - 1/(14580*epsilon**5) + 1/(51840*epsilon**6)","23109":"f_3/(51840*epsilon**2) - 317/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 95/(8957952*epsilon**3) + 5/(746496*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23110":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23111":"-f_3/(77760*epsilon**2) - 95/(1990656*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 2189/(44789760*epsilon**3) + 169/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23112":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23113":"-f_3/(77760*epsilon**2) - 95/(1990656*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 2189/(44789760*epsilon**3) + 169/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23114":"f_3/(51840*epsilon**2) - 317/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 95/(8957952*epsilon**3) + 5/(746496*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23115":"683/(7464960*epsilon**2) + 77/(1866240*epsilon**3) - 347/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23116":"23*f_3/(1244160*epsilon**2) - 727/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23117":"-f_3/(1244160*epsilon**2) - 703/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 31/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23118":"23*f_3/(1244160*epsilon**2) - 727/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23119":"-f_3/(1244160*epsilon**2) - 703/(14929920*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 31/(3732480*epsilon**3) - 55/(497664*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23120":"683/(7464960*epsilon**2) + 77/(1866240*epsilon**3) - 347/(2488320*epsilon**4) + 7/(51840*epsilon**5) - 1/(17280*epsilon**6)","23121":"-19*f_3/(77760*epsilon**2) - f_5/(34560*epsilon**2) - 3019/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 13/(497664*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23122":"f_3/(62208*epsilon**2) + 7*f_5/(17280*epsilon**2) - 8923/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) - 79/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23123":"-19*f_3/(77760*epsilon**2) - f_5/(34560*epsilon**2) - 3019/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 13/(497664*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23124":"-173*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 2377/(3732480*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1259/(3732480*epsilon**3) + 361/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23125":"-2977/(7464960*epsilon**2) - 241/(746496*epsilon**3) + 577/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23126":"-173*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 2377/(3732480*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1259/(3732480*epsilon**3) + 361/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23127":"1721/(20155392*epsilon**2) - 6163/(67184640*epsilon**3) + 1309/(22394880*epsilon**4) - 5/(186624*epsilon**5) + 1/(155520*epsilon**6)","23128":"5003/(80621568*epsilon**2) - 5371/(67184640*epsilon**3) + 1237/(22394880*epsilon**4) - 5/(186624*epsilon**5) + 1/(155520*epsilon**6)","23129":"1721/(20155392*epsilon**2) - 6163/(67184640*epsilon**3) + 1309/(22394880*epsilon**4) - 5/(186624*epsilon**5) + 1/(155520*epsilon**6)","23130":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 29/(6635520*epsilon**2) + f_3/(207360*epsilon**3) - 1/(9953280*epsilon**3) + 61/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23131":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 281/(59719680*epsilon**2) + f_3/(207360*epsilon**3) + 29/(3317760*epsilon**3) - 11/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23132":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 29/(6635520*epsilon**2) + f_3/(207360*epsilon**3) - 1/(9953280*epsilon**3) + 61/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23133":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23134":"7*f_3/(103680*epsilon**2) - 3049/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 23/(8957952*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23135":"19*f_3/(622080*epsilon**2) + 167/(29859840*epsilon**2) + pi**4/(1555200*epsilon**2) - 7*f_3/(103680*epsilon**3) - 1613/(44789760*epsilon**3) + 97/(3732480*epsilon**4) + 43/(311040*epsilon**5) - 1/(8640*epsilon**6)","23136":"7*f_3/(23040*epsilon**2) - pi**4/(230400*epsilon**2) + 403/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 245/(746496*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23137":"f_3/(7680*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(230400*epsilon**2) + 133/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 1009/(3732480*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23138":"-f_3/(12960*epsilon**2) - pi**4/(518400*epsilon**2) + 743/(7464960*epsilon**2) + f_3/(2880*epsilon**3) - 233/(3732480*epsilon**3) + 29/(248832*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23139":"f_3/(7680*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(230400*epsilon**2) + 133/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 1009/(3732480*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23140":"-f_3/(12960*epsilon**2) - pi**4/(518400*epsilon**2) + 743/(7464960*epsilon**2) + f_3/(2880*epsilon**3) - 233/(3732480*epsilon**3) + 29/(248832*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23141":"7*f_3/(23040*epsilon**2) - pi**4/(230400*epsilon**2) + 403/(3732480*epsilon**2) + f_3/(17280*epsilon**3) + 245/(746496*epsilon**3) - 71/(1244160*epsilon**4) - 7/(12960*epsilon**5) + 1/(2880*epsilon**6)","23142":"-19*f_3/(77760*epsilon**2) - f_5/(34560*epsilon**2) - 3019/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 13/(497664*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23143":"f_3/(62208*epsilon**2) + 7*f_5/(17280*epsilon**2) - 6691/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) - 367/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23144":"7*f_3/(15552*epsilon**2) - f_5/(34560*epsilon**2) - 11299/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 353/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23145":"f_3/(62208*epsilon**2) + 7*f_5/(17280*epsilon**2) - 6691/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) - 367/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23146":"7*f_3/(15552*epsilon**2) - f_5/(34560*epsilon**2) - 11299/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 353/(2488320*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23147":"-19*f_3/(77760*epsilon**2) - f_5/(34560*epsilon**2) - 3019/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + 7*f_3/(11520*epsilon**3) - pi**4/(345600*epsilon**3) + 13/(497664*epsilon**3) - f_3/(2880*epsilon**4) + 41/(51840*epsilon**4) - 7/(17280*epsilon**5)","23148":"271*f_3/(155520*epsilon**2) - 11*f_5/(4320*epsilon**2) + 41/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23149":"-47*f_3/(38880*epsilon**2) + 31*f_5/(17280*epsilon**2) - 67/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23150":"11*f_3/(31104*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23151":"-47*f_3/(38880*epsilon**2) + 31*f_5/(17280*epsilon**2) - 67/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23152":"11*f_3/(31104*epsilon**2) - 7*f_5/(8640*epsilon**2) + 41/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23153":"271*f_3/(155520*epsilon**2) - 11*f_5/(4320*epsilon**2) + 41/(466560*epsilon**2) + pi**4/(388800*epsilon**2) - 11*f_3/(5760*epsilon**3) + 1/(3456*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 1/(4320*epsilon**4)","23154":"7*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 43/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 23/(2799360*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23155":"-7*f_3/(82944*epsilon**2) - 131/(3732480*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 287/(5598720*epsilon**3) - 151/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23156":"7*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 43/(1866240*epsilon**2) + f_3/(12960*epsilon**3) - 23/(2799360*epsilon**3) - 103/(1244160*epsilon**4) + 1/(10368*epsilon**5) - 1/(25920*epsilon**6)","23157":"42473/(22394880*epsilon**2) - 15833/(7464960*epsilon**3) + 557/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23158":"-f_3/(540*epsilon**2) + pi**4/(259200*epsilon**2) + 6259/(4478976*epsilon**2) + f_3/(2160*epsilon**3) - 14753/(7464960*epsilon**3) + 509/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23159":"-29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 26111/(22394880*epsilon**2) + f_3/(2160*epsilon**3) - 14753/(7464960*epsilon**3) + 509/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23160":"-f_3/(540*epsilon**2) + pi**4/(259200*epsilon**2) + 6259/(4478976*epsilon**2) + f_3/(2160*epsilon**3) - 14753/(7464960*epsilon**3) + 509/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23161":"-29*f_3/(17280*epsilon**2) + pi**4/(259200*epsilon**2) + 26111/(22394880*epsilon**2) + f_3/(2160*epsilon**3) - 14753/(7464960*epsilon**3) + 509/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23162":"42473/(22394880*epsilon**2) - 15833/(7464960*epsilon**3) + 557/(414720*epsilon**4) - 23/(51840*epsilon**5) + 1/(8640*epsilon**6)","23163":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 299/(179159040*epsilon**2) + f_3/(69120*epsilon**3) - 59/(29859840*epsilon**3) + 37/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23164":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 2047/(179159040*epsilon**2) + f_3/(69120*epsilon**3) + 29/(29859840*epsilon**3) + 13/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23165":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 299/(179159040*epsilon**2) + f_3/(69120*epsilon**3) - 59/(29859840*epsilon**3) + 37/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23166":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 29/(6635520*epsilon**2) + f_3/(207360*epsilon**3) - 1/(9953280*epsilon**3) + 61/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23167":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 299/(179159040*epsilon**2) + f_3/(69120*epsilon**3) - 59/(29859840*epsilon**3) + 37/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23168":"f_3/(138240*epsilon**2) - pi**4/(6220800*epsilon**2) + 29/(6635520*epsilon**2) + f_3/(207360*epsilon**3) - 1/(9953280*epsilon**3) + 61/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23169":"-f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 2047/(179159040*epsilon**2) + f_3/(69120*epsilon**3) + 29/(29859840*epsilon**3) + 13/(7464960*epsilon**4) - 17/(622080*epsilon**5) + 1/(51840*epsilon**6)","23170":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23171":"-7/(12288*epsilon**3) + 17/(18432*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23172":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23173":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","23174":"11/(82944*epsilon**3) - 23/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","23175":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","23176":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","23177":"-1/(3456*epsilon**3) + 1/(864*epsilon**4) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","23178":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","23179":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23180":"-1/(9216*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","23181":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23182":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23183":"2795/(17915904*epsilon**3) - 217/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23184":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23185":"2795/(17915904*epsilon**3) - 217/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23186":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23187":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23188":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23189":"-f_3/(3456*epsilon**3) + 59/(331776*epsilon**3) + 1/(18432*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23190":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23191":"-f_3/(3456*epsilon**3) + 59/(331776*epsilon**3) + 1/(18432*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23192":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23193":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23194":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23195":"f_3/(13824*epsilon**3) - 1183/(17915904*epsilon**3) + 7/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23196":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23197":"f_3/(13824*epsilon**3) - 1183/(17915904*epsilon**3) + 7/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23198":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23199":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23200":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23201":"1787/(17915904*epsilon**3) - 145/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23202":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23203":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23204":"19*f_3/(41472*epsilon**3) - 1067/(995328*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","23205":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23206":"-23/(17915904*epsilon**3) + 7/(559872*epsilon**4) - 7/(186624*epsilon**5) + 1/(31104*epsilon**6)","23207":"-41267/(806215680*epsilon**2) + 2597/(268738560*epsilon**3) + 41/(1119744*epsilon**4) - 101/(1866240*epsilon**5) + 1/(38880*epsilon**6)","23208":"13/(8957952*epsilon**3) + 5/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(15552*epsilon**6)","23209":"-31*f_3/(1244160*epsilon**2) - 1223/(25194240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 5657/(134369280*epsilon**3) + 31/(699840*epsilon**4) - 101/(933120*epsilon**5) + 1/(19440*epsilon**6)","23210":"-103/(2239488*epsilon**3) + 511/(2239488*epsilon**4) - 1/(5184*epsilon**5) + 1/(15552*epsilon**6)","23211":"-91571/(201553920*epsilon**2) - 1043/(7464960*epsilon**3) + 13/(29160*epsilon**4) - 37/(155520*epsilon**5) + 1/(19440*epsilon**6)","23212":"f_3/(6912*epsilon**3) - 7/(27648*epsilon**3) - f_3/(1728*epsilon**4) + 1/(768*epsilon**4) - 1/(864*epsilon**5)","23213":"67*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - 689/(933120*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(2304*epsilon**3) - 209/(414720*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 25/(10368*epsilon**4) - 11/(8640*epsilon**5)","23214":"1/(31104*epsilon**3) - 65/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","23215":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","23216":"1/(31104*epsilon**3) - 65/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","23217":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","23218":"-71/(497664*epsilon**3) + 113/(124416*epsilon**4) - 5/(2592*epsilon**5) + 1/(432*epsilon**6)","23219":"-7*f_3/(23040*epsilon**2) - 46741/(22394880*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 29/(92160*epsilon**3) + 491/(311040*epsilon**4) - 137/(51840*epsilon**5) + 1/(540*epsilon**6)","23220":"103/(2985984*epsilon**3) - 157/(746496*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","23221":"17*f_3/(82944*epsilon**2) + 1387/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 13/(4976640*epsilon**3) - 239/(622080*epsilon**4) + 43/(103680*epsilon**5) - 1/(6480*epsilon**6)","23222":"-7/(248832*epsilon**3) + 37/(62208*epsilon**4) - 13/(5184*epsilon**5) + 1/(432*epsilon**6)","23223":"-13*f_3/(6912*epsilon**2) - pi**4/(345600*epsilon**2) + 17011/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + 379/(414720*epsilon**3) + 163/(155520*epsilon**4) - 17/(5184*epsilon**5) + 1/(540*epsilon**6)","23224":"121/(1492992*epsilon**3) - 89/(186624*epsilon**4) + 11/(15552*epsilon**5) - 1/(2592*epsilon**6)","23225":"11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 26579/(26873856*epsilon**2) + f_3/(17280*epsilon**3) + 163/(2488320*epsilon**3) - 973/(933120*epsilon**4) + 29/(31104*epsilon**5) - 1/(3240*epsilon**6)","23226":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","23227":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","23228":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","23229":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","23230":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","23231":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","23232":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","23233":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","23234":"-5/(331776*epsilon**5) + 5/(82944*epsilon**6)","23235":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","23236":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23237":"-55/(1679616*epsilon**3) + 347/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","23238":"533/(67184640*epsilon**2) - 109/(5598720*epsilon**3) + 67/(746496*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23239":"-55/(1679616*epsilon**3) + 347/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","23240":"533/(67184640*epsilon**2) - 109/(5598720*epsilon**3) + 67/(746496*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23241":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23242":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23243":"-215/(1990656*epsilon**3) + 1171/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 1/(62208*epsilon**6)","23244":"-5663/(134369280*epsilon**2) - 1609/(26873856*epsilon**3) + 73/(466560*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23245":"-215/(1990656*epsilon**3) + 1171/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 1/(62208*epsilon**6)","23246":"-5663/(134369280*epsilon**2) - 1609/(26873856*epsilon**3) + 73/(466560*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23247":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23248":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23249":"5/(69984*epsilon**3) - 19/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","23250":"7*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) - 2713/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 1133/(44789760*epsilon**3) - 211/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23251":"5/(69984*epsilon**3) - 19/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","23252":"7*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) - 2713/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 1133/(44789760*epsilon**3) - 211/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23253":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23254":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23255":"f_3/(13824*epsilon**3) + 2813/(17915904*epsilon**3) - 403/(1492992*epsilon**4) + 29/(124416*epsilon**5) - 1/(10368*epsilon**6)","23256":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 12029/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 1567/(44789760*epsilon**3) - 523/(1866240*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23257":"f_3/(13824*epsilon**3) + 2813/(17915904*epsilon**3) - 403/(1492992*epsilon**4) + 29/(124416*epsilon**5) - 1/(10368*epsilon**6)","23258":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 12029/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 1567/(44789760*epsilon**3) - 523/(1866240*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23259":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23260":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23261":"5/(186624*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","23262":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23263":"5/(186624*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","23264":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23265":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23266":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23267":"-f_3/(82944*epsilon**3) + 25/(3981312*epsilon**3) + 61/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","23268":"f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 139/(29859840*epsilon**2) - f_3/(207360*epsilon**3) + 1279/(89579520*epsilon**3) - 17/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23269":"-f_3/(82944*epsilon**3) + 25/(3981312*epsilon**3) + 61/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","23270":"f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 139/(29859840*epsilon**2) - f_3/(207360*epsilon**3) + 1279/(89579520*epsilon**3) - 17/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23271":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23272":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23273":"-f_3/(82944*epsilon**3) + 25/(3981312*epsilon**3) + 61/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","23274":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23275":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23276":"-f_3/(6912*epsilon**3) + 115/(331776*epsilon**3) - 11/(27648*epsilon**4) - 1/(2304*epsilon**5) + 1/(1728*epsilon**6)","23277":"-109*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(2073600*epsilon**2) + 7067/(22394880*epsilon**2) - f_3/(17280*epsilon**3) + 3449/(7464960*epsilon**3) - 127/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23278":"-f_3/(6912*epsilon**3) + 115/(331776*epsilon**3) - 11/(27648*epsilon**4) - 1/(2304*epsilon**5) + 1/(1728*epsilon**6)","23279":"-109*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(2073600*epsilon**2) + 7067/(22394880*epsilon**2) - f_3/(17280*epsilon**3) + 3449/(7464960*epsilon**3) - 127/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23280":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23281":"-23689/(67184640*epsilon**2) + 643/(11197440*epsilon**3) - 113/(373248*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","23282":"-11/(248832*epsilon**3) - 7/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","23283":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","23284":"-11/(248832*epsilon**3) - 7/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","23285":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","23286":"-23689/(67184640*epsilon**2) + 643/(11197440*epsilon**3) - 113/(373248*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","23287":"-f_3/(13824*epsilon**2) + pi**4/(691200*epsilon**2) + 13501/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 1673/(7464960*epsilon**3) + 103/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","23288":"1/(10368*epsilon**3) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","23289":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","23290":"1/(10368*epsilon**3) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","23291":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","23292":"-f_3/(13824*epsilon**2) + pi**4/(691200*epsilon**2) + 13501/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 1673/(7464960*epsilon**3) + 103/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","23293":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23294":"1/(27648*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","23295":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23296":"1/(27648*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","23297":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23298":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23299":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23300":"f_3/(41472*epsilon**3) - 1759/(17915904*epsilon**3) + 79/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23301":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23302":"f_3/(41472*epsilon**3) - 1759/(17915904*epsilon**3) + 79/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23303":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23304":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23305":"-103/(5598720*epsilon**2) - 559/(8957952*epsilon**3) + 1/(17280*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23306":"f_3/(41472*epsilon**3) - 1759/(17915904*epsilon**3) + 79/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23307":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23308":"f_3/(41472*epsilon**3) - 1759/(17915904*epsilon**3) + 79/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23309":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23310":"-103/(5598720*epsilon**2) - 559/(8957952*epsilon**3) + 1/(17280*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23311":"f_3/(10368*epsilon**3) - 949/(17915904*epsilon**3) - 97/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23312":"1579/(22394880*epsilon**2) + 2489/(44789760*epsilon**3) - 11/(62208*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23313":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23314":"1579/(22394880*epsilon**2) + 2489/(44789760*epsilon**3) - 11/(62208*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23315":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23316":"f_3/(10368*epsilon**3) - 949/(17915904*epsilon**3) - 97/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23317":"-f_3/(20736*epsilon**3) + 1355/(17915904*epsilon**3) - 169/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23318":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23319":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23320":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23321":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23322":"-f_3/(20736*epsilon**3) + 1355/(17915904*epsilon**3) - 169/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23323":"-f_3/(20736*epsilon**3) + 1571/(17915904*epsilon**3) - 169/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23324":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23325":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23326":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23327":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23328":"-f_3/(20736*epsilon**3) + 1571/(17915904*epsilon**3) - 169/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","23329":"-f_3/(1152*epsilon**3) + 97/(110592*epsilon**3) - 13/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23330":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23331":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23332":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23333":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23334":"-f_3/(1152*epsilon**3) + 97/(110592*epsilon**3) - 13/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23335":"f_3/(864*epsilon**3) - 293/(331776*epsilon**3) + 35/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23336":"-3587/(5598720*epsilon**2) - 715/(1492992*epsilon**3) + 163/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23337":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23338":"-3587/(5598720*epsilon**2) - 715/(1492992*epsilon**3) + 163/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23339":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23340":"f_3/(864*epsilon**3) - 293/(331776*epsilon**3) + 35/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23341":"-f_3/(1152*epsilon**3) + 3/(4096*epsilon**3) - 13/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23342":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23343":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23344":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23345":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23346":"-f_3/(1152*epsilon**3) + 3/(4096*epsilon**3) - 13/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","23347":"19*f_3/(41472*epsilon**3) - 635/(995328*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","23348":"71*f_3/(138240*epsilon**2) + 7*f_5/(34560*epsilon**2) - 8257/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1909/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23349":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23350":"71*f_3/(138240*epsilon**2) + 7*f_5/(34560*epsilon**2) - 8257/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1909/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23351":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23352":"19*f_3/(41472*epsilon**3) - 635/(995328*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","23353":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","23354":"85/(8957952*epsilon**3) - 77/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","23355":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23356":"85/(8957952*epsilon**3) - 77/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","23357":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23358":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","23359":"f_3/(10368*epsilon**3) - 2587/(17915904*epsilon**3) + 115/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23360":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23361":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23362":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23363":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23364":"f_3/(10368*epsilon**3) - 2587/(17915904*epsilon**3) + 115/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23365":"257/(4478976*epsilon**3) + 103/(2985984*epsilon**4) - 1/(10368*epsilon**5) + 1/(20736*epsilon**6)","23366":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","23367":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","23368":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","23369":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","23370":"257/(4478976*epsilon**3) + 103/(2985984*epsilon**4) - 1/(10368*epsilon**5) + 1/(20736*epsilon**6)","23371":"-469/(5971968*epsilon**3) + 1099/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 1/(62208*epsilon**6)","23372":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23373":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23374":"-f_3/(13824*epsilon**3) - 1223/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 37/(124416*epsilon**5) - 1/(3456*epsilon**6)","23375":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","23376":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","23377":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","23378":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","23379":"-f_3/(13824*epsilon**3) - 1223/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 37/(124416*epsilon**5) - 1/(3456*epsilon**6)","23380":"f_3/(13824*epsilon**3) + 1157/(17915904*epsilon**3) - 331/(1492992*epsilon**4) + 29/(124416*epsilon**5) - 1/(10368*epsilon**6)","23381":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23382":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23383":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","23384":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","23385":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","23386":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","23387":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","23388":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","23389":"-f_3/(82944*epsilon**3) + 163/(11943936*epsilon**3) - 11/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","23390":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23391":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23392":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","23393":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23394":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","23395":"47/(11943936*epsilon**3) + 25/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","23396":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23397":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23398":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23399":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23400":"47/(11943936*epsilon**3) + 25/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","23401":"41/(8957952*epsilon**3) + 47/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","23402":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","23403":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23404":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","23405":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23406":"41/(8957952*epsilon**3) + 47/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","23407":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23408":"-499/(17915904*epsilon**3) + 43/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","23409":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23410":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23411":"-121/(6718464*epsilon**3) + 275/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","23412":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23413":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23414":"11/(279936*epsilon**3) - 13/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","23415":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23416":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23417":"11/(746496*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","23418":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23419":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23420":"-5*f_3/(6912*epsilon**3) + 227/(331776*epsilon**3) - 19/(27648*epsilon**4) - 1/(2304*epsilon**5) + 1/(1728*epsilon**6)","23421":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23422":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","23423":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23424":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","23425":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","23426":"151*f_3/(622080*epsilon**2) + 43*f_5/(17280*epsilon**2) - 3641/(1492992*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 101*f_3/(51840*epsilon**3) - 2149/(1244160*epsilon**3) - pi**4/(518400*epsilon**3) - 11*f_3/(4320*epsilon**4) + 143/(51840*epsilon**4) - 7/(8640*epsilon**5)","23427":"f_3/(432*epsilon**3) - 253/(82944*epsilon**3) - f_3/(432*epsilon**4) + 49/(20736*epsilon**4) - 1/(1728*epsilon**5)","23428":"151*f_3/(622080*epsilon**2) + 43*f_5/(17280*epsilon**2) - 3641/(1492992*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 101*f_3/(51840*epsilon**3) - 2149/(1244160*epsilon**3) - pi**4/(518400*epsilon**3) - 11*f_3/(4320*epsilon**4) + 143/(51840*epsilon**4) - 7/(8640*epsilon**5)","23429":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23430":"-29*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 53/(165888*epsilon**3) + f_3/(10368*epsilon**4) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","23431":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23432":"-17*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(933120*epsilon**2) + 12763/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 1081/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23433":"-29*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 41/(165888*epsilon**3) + f_3/(10368*epsilon**4) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","23434":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23435":"-29*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 41/(165888*epsilon**3) + f_3/(10368*epsilon**4) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","23436":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23437":"-17*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(933120*epsilon**2) + 12763/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 1081/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23438":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23439":"17*f_3/(41472*epsilon**3) - 281/(497664*epsilon**3) - pi**4/(414720*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 1/(3456*epsilon**5)","23440":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23441":"1577*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 1/(414720*epsilon**2) - 11*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 719/(2488320*epsilon**3) + f_3/(25920*epsilon**4) - 127/(311040*epsilon**4) + 1/(5760*epsilon**5)","23442":"-11*f_3/(62208*epsilon**3) + 319/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 17/(41472*epsilon**4) + 1/(5184*epsilon**5)","23443":"1577*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 1/(414720*epsilon**2) - 11*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 719/(2488320*epsilon**3) + f_3/(25920*epsilon**4) - 127/(311040*epsilon**4) + 1/(5760*epsilon**5)","23444":"-221*f_3/(207360*epsilon**2) - 7*f_5/(17280*epsilon**2) + 119/(829440*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 1/(3072*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 71/(51840*epsilon**4) - 1/(960*epsilon**5)","23445":"f_3/(2592*epsilon**3) - 29/(62208*epsilon**3) - f_3/(864*epsilon**4) + 37/(20736*epsilon**4) - 1/(864*epsilon**5)","23446":"-221*f_3/(207360*epsilon**2) - 7*f_5/(17280*epsilon**2) + 119/(829440*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 1/(3072*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 71/(51840*epsilon**4) - 1/(960*epsilon**5)","23447":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","23448":"f_3/(6912*epsilon**4) - 29/(165888*epsilon**4) + 1/(6912*epsilon**5)","23449":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","23450":"49*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 8791/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 353/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23451":"17*f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) - 65/(497664*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 1/(3456*epsilon**5)","23452":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23453":"17*f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) - 65/(497664*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 1/(3456*epsilon**5)","23454":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23455":"49*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 8791/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 353/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23456":"-11*f_3/(248832*epsilon**3) - 335/(5971968*epsilon**3) + pi**4/(2488320*epsilon**3) + f_3/(20736*epsilon**4) - 25/(248832*epsilon**4) + 5/(41472*epsilon**5)","23457":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","23458":"-11*f_3/(248832*epsilon**3) - 335/(5971968*epsilon**3) + pi**4/(2488320*epsilon**3) + f_3/(20736*epsilon**4) - 25/(248832*epsilon**4) + 5/(41472*epsilon**5)","23459":"-f_3**2/(4320*epsilon**2) + 13*f_3/(17280*epsilon**2) - f_5/(576*epsilon**2) - 209/(69120*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 23/(10368*epsilon**3) + 1/(480*epsilon**4)","23460":"-f_3/(576*epsilon**3) + 5*f_5/(864*epsilon**3) - 73/(20736*epsilon**3) + 1/(576*epsilon**4)","23461":"-f_3**2/(4320*epsilon**2) + 13*f_3/(17280*epsilon**2) - f_5/(576*epsilon**2) - 209/(69120*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 23/(10368*epsilon**3) + 1/(480*epsilon**4)","23462":"-7*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 73/(62208*epsilon**3) + f_3/(576*epsilon**4) - 1/(1728*epsilon**4)","23463":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23464":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23465":"-11*f_3/(13824*epsilon**2) - f_5/(540*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23466":"-7*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 73/(62208*epsilon**3) + f_3/(576*epsilon**4) - 1/(1728*epsilon**4)","23467":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23468":"-7*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 73/(62208*epsilon**3) + f_3/(576*epsilon**4) - 1/(1728*epsilon**4)","23469":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23470":"-11*f_3/(13824*epsilon**2) - f_5/(540*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23471":"5*f_3/(2592*epsilon**3) - 1/(432*epsilon**3) - f_3/(432*epsilon**4) + 5/(1728*epsilon**4) - 1/(864*epsilon**5)","23472":"-299*f_3/(207360*epsilon**2) + f_5/(8640*epsilon**2) - 41*pi**4/(6220800*epsilon**2) + 2839/(933120*epsilon**2) + 229*f_3/(51840*epsilon**3) - 695/(124416*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 1/(320*epsilon**4) - 1/(1440*epsilon**5)","23473":"5*f_3/(2592*epsilon**3) - 1/(432*epsilon**3) - f_3/(432*epsilon**4) + 5/(1728*epsilon**4) - 1/(864*epsilon**5)","23474":"-f_3/(20736*epsilon**3) - 9653/(26873856*epsilon**3) + 907/(2239488*epsilon**4) - 5/(20736*epsilon**5) + 1/(15552*epsilon**6)","23475":"17*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 441911/(403107840*epsilon**2) - f_3/(12960*epsilon**3) - 3511/(3359232*epsilon**3) + 329/(622080*epsilon**4) - 13/(77760*epsilon**5) + 1/(38880*epsilon**6)","23476":"7*f_3/(10368*epsilon**3) - 7/(6144*epsilon**3) - f_3/(864*epsilon**4) + 1/(512*epsilon**4) - 5/(3456*epsilon**5)","23477":"-277*f_3/(138240*epsilon**2) - f_5/(4320*epsilon**2) - 29*pi**4/(12441600*epsilon**2) + 37937/(14929920*epsilon**2) + 181*f_3/(103680*epsilon**3) - 3841/(1244160*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 1/(432*epsilon**4) - 7/(8640*epsilon**5)","23478":"7*f_3/(10368*epsilon**3) - 7/(6144*epsilon**3) - f_3/(864*epsilon**4) + 1/(512*epsilon**4) - 5/(3456*epsilon**5)","23479":"-9445/(53747712*epsilon**3) + 1147/(4478976*epsilon**4) - 17/(124416*epsilon**5) + 1/(31104*epsilon**6)","23480":"19*f_3/(155520*epsilon**2) - pi**4/(6220800*epsilon**2) + 659/(2985984*epsilon**2) - f_3/(51840*epsilon**3) - 27851/(67184640*epsilon**3) + 1003/(3732480*epsilon**4) - 1/(11664*epsilon**5) + 1/(77760*epsilon**6)","23481":"11*f_3/(5184*epsilon**3) - 833/(248832*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 11/(2304*epsilon**4) - 1/(576*epsilon**5)","23482":"-113*f_3/(77760*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(62208*epsilon**2) + 32719/(7464960*epsilon**2) + 13*f_3/(2592*epsilon**3) - 2413/(311040*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(360*epsilon**4) + 13/(2880*epsilon**4) - 1/(1080*epsilon**5)","23483":"-7*f_3/(3456*epsilon**3) + 3335/(1492992*epsilon**3) - 65/(124416*epsilon**4) - 19/(10368*epsilon**5) + 1/(864*epsilon**6)","23484":"551*f_3/(103680*epsilon**2) - 16049/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) - 17*f_3/(4320*epsilon**3) + 169/(41472*epsilon**3) + 13/(34560*epsilon**4) - 1/(720*epsilon**5) + 1/(2160*epsilon**6)","23485":"361/(2239488*epsilon**3) - 65/(93312*epsilon**4) + 19/(15552*epsilon**5) - 1/(1296*epsilon**6)","23486":"-7*f_3/(207360*epsilon**2) - 4967/(14929920*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 22123/(22394880*epsilon**3) - 1261/(933120*epsilon**4) + 17/(17280*epsilon**5) - 1/(3240*epsilon**6)","23487":"361/(2239488*epsilon**3) - 65/(93312*epsilon**4) + 19/(15552*epsilon**5) - 1/(1296*epsilon**6)","23488":"f_3/(3456*epsilon**3) - 409/(1492992*epsilon**3) + 151/(124416*epsilon**4) - 19/(10368*epsilon**5) + 1/(864*epsilon**6)","23489":"211*f_3/(103680*epsilon**2) - 181/(139968*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - f_3/(4320*epsilon**3) - 31/(41472*epsilon**3) + 61/(34560*epsilon**4) - 1/(720*epsilon**5) + 1/(2160*epsilon**6)","23490":"f_3/(3456*epsilon**3) - 409/(1492992*epsilon**3) + 151/(124416*epsilon**4) - 19/(10368*epsilon**5) + 1/(864*epsilon**6)","23491":"-f_3/(1728*epsilon**3) + 487/(497664*epsilon**3) - 25/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(288*epsilon**6)","23492":"-7*f_3/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 4397/(3732480*epsilon**2) - f_3/(1728*epsilon**3) + 467/(414720*epsilon**3) + 41/(34560*epsilon**4) - 5/(1728*epsilon**5) + 1/(720*epsilon**6)","23493":"-f_3/(1728*epsilon**3) + 487/(497664*epsilon**3) - 25/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(288*epsilon**6)","23494":"f_3/(6912*epsilon**3) + 239/(1492992*epsilon**3) - 179/(373248*epsilon**4) + 5/(10368*epsilon**5) - 1/(5184*epsilon**6)","23495":"-19*f_3/(25920*epsilon**2) + pi**4/(2073600*epsilon**2) + 16049/(268738560*epsilon**2) + f_3/(2880*epsilon**3) + 247/(466560*epsilon**3) - 131/(207360*epsilon**4) + 13/(38880*epsilon**5) - 1/(12960*epsilon**6)","23496":"-13/(1119744*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","23497":"f_3/(155520*epsilon**2) + 1511/(22394880*epsilon**2) - 637/(5598720*epsilon**3) + 563/(3732480*epsilon**4) - 1/(8640*epsilon**5) + 1/(25920*epsilon**6)","23498":"f_3/(3456*epsilon**3) - 337/(746496*epsilon**3) + 43/(186624*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","23499":"-23*f_3/(25920*epsilon**2) + pi**4/(1036800*epsilon**2) + 15889/(14929920*epsilon**2) + f_3/(1440*epsilon**3) - 2399/(2799360*epsilon**3) - 19/(311040*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","23500":"-13*f_3/(41472*epsilon**3) - pi**4/(1244160*epsilon**3) + 937/(1492992*epsilon**3) + f_3/(3456*epsilon**4) - 1/(1296*epsilon**4) + 1/(3456*epsilon**5)","23501":"1699*f_3/(3732480*epsilon**2) - f_5/(12960*epsilon**2) - 613/(466560*epsilon**2) + 67*pi**4/(37324800*epsilon**2) - 11*f_3/(17280*epsilon**3) - pi**4/(777600*epsilon**3) + 2923/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 121/(155520*epsilon**4) + 1/(6480*epsilon**5)","23502":"1301/(4478976*epsilon**3) - 985/(1492992*epsilon**4) + 7/(7776*epsilon**5) - 7/(10368*epsilon**6)","23503":"f_3/(1536*epsilon**2) - 107941/(134369280*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 2701/(2488320*epsilon**3) - 3853/(3732480*epsilon**4) + 113/(155520*epsilon**5) - 7/(25920*epsilon**6)","23504":"1301/(4478976*epsilon**3) - 985/(1492992*epsilon**4) + 7/(7776*epsilon**5) - 7/(10368*epsilon**6)","23505":"-f_3/(248832*epsilon**3) - 1/(107495424*epsilon**3) + 13/(8957952*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","23506":"-13*f_3/(3732480*epsilon**2) + 167/(1612431360*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(622080*epsilon**3) + 247/(89579520*epsilon**3) - 53/(4478976*epsilon**4) + 29/(1866240*epsilon**5) - 1/(155520*epsilon**6)","23507":"-f_3/(248832*epsilon**3) + 119/(107495424*epsilon**3) - 11/(8957952*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","23508":"f_3/(233280*epsilon**2) - 13249/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) - f_3/(207360*epsilon**3) + 943/(89579520*epsilon**3) - 337/(22394880*epsilon**4) + 29/(1866240*epsilon**5) - 1/(155520*epsilon**6)","23509":"-1379/(1492992*epsilon**3) + 269/(124416*epsilon**4) - 23/(10368*epsilon**5) + 1/(432*epsilon**6)","23510":"-91*f_3/(34560*epsilon**2) + pi**4/(115200*epsilon**2) + 10183/(8957952*epsilon**2) + f_3/(960*epsilon**3) - 491/(138240*epsilon**3) + 17/(5760*epsilon**4) - 17/(8640*epsilon**5) + 1/(1080*epsilon**6)","23511":"-f_3/(2304*epsilon**3) + pi**4/(622080*epsilon**3) + 127/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 1/(1152*epsilon**4) + 1/(2592*epsilon**5)","23512":"341*f_3/(933120*epsilon**2) - f_5/(5760*epsilon**2) - 995/(1119744*epsilon**2) - f_3/(1152*epsilon**3) + pi**4/(518400*epsilon**3) + 3119/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 5/(5184*epsilon**4) + 1/(4320*epsilon**5)","23513":"-f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3) - 13/(2592*epsilon**3) + 1/(288*epsilon**4)","23514":"f_3**2/(4320*epsilon**2) - 13*f_3/(25920*epsilon**2) - 29*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(259200*epsilon**2) + 677/(77760*epsilon**2) - f_3/(540*epsilon**3) + f_5/(108*epsilon**3) - 25/(2592*epsilon**3) + 1/(360*epsilon**4)","23515":"-1799/(13436928*epsilon**3) + 391/(1492992*epsilon**4) - 23/(93312*epsilon**5) + 1/(10368*epsilon**6)","23516":"67*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 37657/(80621568*epsilon**2) - f_3/(51840*epsilon**3) - 4807/(8398080*epsilon**3) + 4661/(11197440*epsilon**4) - 43/(233280*epsilon**5) + 1/(25920*epsilon**6)","23517":"-1799/(13436928*epsilon**3) + 391/(1492992*epsilon**4) - 23/(93312*epsilon**5) + 1/(10368*epsilon**6)","23518":"-5*f_3/(5184*epsilon**3) - pi**4/(103680*epsilon**3) + 29/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","23519":"25*f_3/(15552*epsilon**2) + f_5/(1920*epsilon**2) - 421/(116640*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 41*f_3/(12960*epsilon**3) - pi**4/(64800*epsilon**3) + 137/(38880*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","23520":"77/(13436928*epsilon**3) + 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","23521":"-f_3/(155520*epsilon**2) + 1811/(806215680*epsilon**2) - 3587/(268738560*epsilon**3) + 263/(5598720*epsilon**4) - 109/(1866240*epsilon**5) + 1/(38880*epsilon**6)","23522":"77/(13436928*epsilon**3) + 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","23523":"91/(13436928*epsilon**3) - 1/(279936*epsilon**4) - 11/(93312*epsilon**5) + 1/(7776*epsilon**6)","23524":"f_3/(138240*epsilon**2) - pi**4/(12441600*epsilon**2) + 2873/(403107840*epsilon**2) - f_3/(103680*epsilon**3) - 2183/(134369280*epsilon**3) + 59/(699840*epsilon**4) - 109/(933120*epsilon**5) + 1/(19440*epsilon**6)","23525":"91/(13436928*epsilon**3) - 1/(279936*epsilon**4) - 11/(93312*epsilon**5) + 1/(7776*epsilon**6)","23526":"-233/(40310784*epsilon**3) - 749/(26873856*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","23527":"-73*f_3/(3732480*epsilon**2) - 83/(604661760*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 1817/(50388480*epsilon**3) - 3577/(67184640*epsilon**4) + 41/(1399680*epsilon**5) - 1/(155520*epsilon**6)","23528":"-233/(40310784*epsilon**3) - 749/(26873856*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","23529":"-1753/(8957952*epsilon**3) + 73/(1492992*epsilon**4) + 31/(62208*epsilon**5) - 5/(10368*epsilon**6)","23530":"-49*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 2833/(6718464*epsilon**2) + f_3/(8640*epsilon**3) - 97/(349920*epsilon**3) - 967/(3732480*epsilon**4) + 7/(15552*epsilon**5) - 1/(5184*epsilon**6)","23531":"-1753/(8957952*epsilon**3) + 73/(1492992*epsilon**4) + 31/(62208*epsilon**5) - 5/(10368*epsilon**6)","23532":"-f_3/(20736*epsilon**3) - 1973/(26873856*epsilon**3) + 661/(4478976*epsilon**4) - 5/(46656*epsilon**5) + 1/(31104*epsilon**6)","23533":"23*f_3/(138240*epsilon**2) + pi**4/(12441600*epsilon**2) + 127867/(806215680*epsilon**2) - f_3/(11520*epsilon**3) - 11861/(44789760*epsilon**3) + 727/(3732480*epsilon**4) - 23/(311040*epsilon**5) + 1/(77760*epsilon**6)","23534":"f_3/(6912*epsilon**3) - 1847/(8957952*epsilon**3) + 115/(746496*epsilon**4) + 47/(62208*epsilon**5) - 5/(5184*epsilon**6)","23535":"11*f_3/(34560*epsilon**2) - pi**4/(518400*epsilon**2) - 10981/(67184640*epsilon**2) + f_3/(17280*epsilon**3) - 2411/(22394880*epsilon**3) - 727/(1866240*epsilon**4) + 119/(155520*epsilon**5) - 1/(2592*epsilon**6)","23536":"-79/(4478976*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","23537":"-f_3/(77760*epsilon**2) + 4201/(44789760*epsilon**2) - 691/(5598720*epsilon**3) + 563/(3732480*epsilon**4) - 1/(8640*epsilon**5) + 1/(25920*epsilon**6)","23538":"467/(53747712*epsilon**3) + 335/(8957952*epsilon**4) - 5/(41472*epsilon**5) + 5/(62208*epsilon**6)","23539":"17*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 19/(2519424*epsilon**2) - f_3/(51840*epsilon**3) - 263/(6718464*epsilon**3) + 781/(7464960*epsilon**4) - 1/(10368*epsilon**5) + 1/(31104*epsilon**6)","23540":"467/(53747712*epsilon**3) + 335/(8957952*epsilon**4) - 5/(41472*epsilon**5) + 5/(62208*epsilon**6)","23541":"-f_3/(4608*epsilon**3) + pi**4/(1244160*epsilon**3) + 221/(995328*epsilon**3) + f_3/(10368*epsilon**4) - 1/(2304*epsilon**4) + 7/(20736*epsilon**5)","23542":"391*f_3/(933120*epsilon**2) + f_5/(103680*epsilon**2) - 7823/(14929920*epsilon**2) - f_3/(2304*epsilon**3) + 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pi**4/(32400*epsilon**3) + 119/(19440*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","23575":"-f_3/(1152*epsilon**3) + 341/(373248*epsilon**3) - 1/(972*epsilon**4) - 5/(5184*epsilon**5) + 1/(864*epsilon**6)","23576":"f_3/(720*epsilon**2) - 69179/(44789760*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(480*epsilon**3) + 79/(34560*epsilon**3) - 13/(34560*epsilon**4) - 1/(1080*epsilon**5) + 1/(2160*epsilon**6)","23577":"f_3/(1728*epsilon**3) - 125/(746496*epsilon**3) - 241/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","23578":"-187*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 26849/(67184640*epsilon**2) + f_3/(960*epsilon**3) + 7903/(11197440*epsilon**3) - 1141/(933120*epsilon**4) + 53/(77760*epsilon**5) - 1/(6480*epsilon**6)","23579":"-f_3/(2304*epsilon**3) + 223/(331776*epsilon**3) - 277/(373248*epsilon**4) + 47/(62208*epsilon**5) - 1/(2592*epsilon**6)","23580":"11*f_3/(23040*epsilon**2) - 70241/(33592320*epsilon**2) + pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 11159/(5598720*epsilon**3) - 569/(466560*epsilon**4) + 47/(77760*epsilon**5) - 1/(6480*epsilon**6)","23581":"-71/(497664*epsilon**4) + 7/(20736*epsilon**5) - 1/(1728*epsilon**6)","23582":"61*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29417/(134369280*epsilon**2) - f_3/(6912*epsilon**3) + 1967/(14929920*epsilon**3) - 197/(622080*epsilon**4) + 29/(62208*epsilon**5) - 1/(3240*epsilon**6)","23583":"-71/(497664*epsilon**4) + 7/(20736*epsilon**5) - 1/(1728*epsilon**6)","23584":"11/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","23585":"-49*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4027/(201553920*epsilon**2) + f_3/(103680*epsilon**3) - 4253/(134369280*epsilon**3) + 7/(46656*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","23586":"11/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","23587":"-1/(10368*epsilon**4) + 1/(1728*epsilon**5) - 1/(1152*epsilon**6)","23588":"7*f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) - 4483/(134369280*epsilon**2) - f_3/(8640*epsilon**3) + 637/(11197440*epsilon**3) - 109/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","23589":"-5/(124416*epsilon**5) + 5/(41472*epsilon**6)","23590":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23591":"-5/(124416*epsilon**5) + 5/(41472*epsilon**6)","23592":"1/(31104*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","23593":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","23594":"1/(31104*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","23595":"-7/(248832*epsilon**4) + 5/(10368*epsilon**5) - 1/(1728*epsilon**6)","23596":"29*f_3/(207360*epsilon**2) - 827/(4199040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 239/(2488320*epsilon**3) - 5/(20736*epsilon**4) + 89/(155520*epsilon**5) - 1/(3240*epsilon**6)","23597":"-7/(248832*epsilon**4) + 5/(10368*epsilon**5) - 1/(1728*epsilon**6)","23598":"1/(31104*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","23599":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","23600":"1/(31104*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","23601":"103/(2985984*epsilon**4) - 1/(13824*epsilon**5) + 1/(20736*epsilon**6)","23602":"-49*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 2537/(403107840*epsilon**2) - f_3/(207360*epsilon**3) - 4129/(268738560*epsilon**3) + 811/(11197440*epsilon**4) - 133/(1866240*epsilon**5) + 1/(38880*epsilon**6)","23603":"103/(2985984*epsilon**4) - 1/(13824*epsilon**5) + 1/(20736*epsilon**6)","23604":"f_3/(6912*epsilon**4) - 7/(27648*epsilon**4) + 1/(3456*epsilon**5)","23605":"197*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(74649600*epsilon**2) + 437/(11197440*epsilon**2) - 23*f_3/(207360*epsilon**3) - pi**4/(6220800*epsilon**3) + 1243/(7464960*epsilon**3) + f_3/(5760*epsilon**4) - 133/(311040*epsilon**4) + 11/(51840*epsilon**5)","23606":"f_3/(6912*epsilon**4) - 7/(27648*epsilon**4) + 1/(3456*epsilon**5)","23607":"-23/(17915904*epsilon**4) + 11/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23608":"5285/(967458816*epsilon**2) + 943/(1612431360*epsilon**3) - 49/(6718464*epsilon**4) + 7/(746496*epsilon**5) - 1/(233280*epsilon**6)","23609":"-23/(17915904*epsilon**4) + 11/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23610":"13/(8957952*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","23611":"f_3/(497664*epsilon**2) + pi**4/(74649600*epsilon**2) + 6431/(1209323520*epsilon**2) + f_3/(622080*epsilon**3) - 2981/(806215680*epsilon**3) - 41/(4199040*epsilon**4) + 7/(373248*epsilon**5) - 1/(116640*epsilon**6)","23612":"13/(8957952*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","23613":"-103/(2239488*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","23614":"53857/(1209323520*epsilon**2) + 16441/(403107840*epsilon**3) - 37/(466560*epsilon**4) + 113/(2799360*epsilon**5) - 1/(116640*epsilon**6)","23615":"-103/(2239488*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","23616":"121/(1492992*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","23617":"-17*f_3/(1244160*epsilon**2) - 78899/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 7807/(134369280*epsilon**3) + 217/(1119744*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","23618":"121/(1492992*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","23619":"-5/(124416*epsilon**5) + 5/(41472*epsilon**6)","23620":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23621":"55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","23622":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23623":"55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","23624":"55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","23625":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23626":"-35/(1990656*epsilon**6)","23627":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","23628":"-121/(5971968*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","23629":"-229/(40310784*epsilon**2) + 2549/(100776960*epsilon**3) - 349/(6718464*epsilon**4) + 1/(23328*epsilon**5) - 1/(77760*epsilon**6)","23630":"3157/(644972544*epsilon**3) - 373/(53747712*epsilon**4) + 29/(4478976*epsilon**5) - 1/(373248*epsilon**6)","23631":"161/(322486272*epsilon**3) - 25/(6718464*epsilon**4) + 1/(124416*epsilon**5) - 1/(186624*epsilon**6)","23632":"5285/(967458816*epsilon**2) + 943/(1612431360*epsilon**3) - 49/(6718464*epsilon**4) + 7/(746496*epsilon**5) - 1/(233280*epsilon**6)","23633":"161/(322486272*epsilon**3) - 25/(6718464*epsilon**4) + 1/(124416*epsilon**5) - 1/(186624*epsilon**6)","23634":"5285/(967458816*epsilon**2) + 943/(1612431360*epsilon**3) - 49/(6718464*epsilon**4) + 7/(746496*epsilon**5) - 1/(233280*epsilon**6)","23635":"3157/(644972544*epsilon**3) - 373/(53747712*epsilon**4) + 29/(4478976*epsilon**5) - 1/(373248*epsilon**6)","23636":"f_3/(248832*epsilon**3) + 745/(322486272*epsilon**3) - 265/(26873856*epsilon**4) + 29/(2239488*epsilon**5) - 1/(186624*epsilon**6)","23637":"-91/(161243136*epsilon**3) - 1/(209952*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","23638":"f_3/(497664*epsilon**2) + pi**4/(74649600*epsilon**2) + 6431/(1209323520*epsilon**2) + f_3/(622080*epsilon**3) - 2981/(806215680*epsilon**3) - 41/(4199040*epsilon**4) + 7/(373248*epsilon**5) - 1/(116640*epsilon**6)","23639":"-91/(161243136*epsilon**3) - 1/(209952*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","23640":"f_3/(497664*epsilon**2) + pi**4/(74649600*epsilon**2) + 6431/(1209323520*epsilon**2) + f_3/(622080*epsilon**3) - 2981/(806215680*epsilon**3) - 41/(4199040*epsilon**4) + 7/(373248*epsilon**5) - 1/(116640*epsilon**6)","23641":"f_3/(248832*epsilon**3) + 745/(322486272*epsilon**3) - 265/(26873856*epsilon**4) + 29/(2239488*epsilon**5) - 1/(186624*epsilon**6)","23642":"10831/(161243136*epsilon**3) - 1771/(26873856*epsilon**4) + 31/(1119744*epsilon**5) - 1/(186624*epsilon**6)","23643":"721/(40310784*epsilon**3) - 643/(13436928*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","23644":"53857/(1209323520*epsilon**2) + 16441/(403107840*epsilon**3) - 37/(466560*epsilon**4) + 113/(2799360*epsilon**5) - 1/(116640*epsilon**6)","23645":"721/(40310784*epsilon**3) - 643/(13436928*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","23646":"53857/(1209323520*epsilon**2) + 16441/(403107840*epsilon**3) - 37/(466560*epsilon**4) + 113/(2799360*epsilon**5) - 1/(116640*epsilon**6)","23647":"10831/(161243136*epsilon**3) - 1771/(26873856*epsilon**4) + 31/(1119744*epsilon**5) - 1/(186624*epsilon**6)","23648":"-f_3/(9216*epsilon**3) - pi**4/(2488320*epsilon**3) + 625/(2985984*epsilon**3) + f_3/(6912*epsilon**4) - 7/(20736*epsilon**4) + 1/(6912*epsilon**5)","23649":"-7*f_3/(124416*epsilon**3) + 49/(497664*epsilon**3) + f_3/(10368*epsilon**4) - 35/(124416*epsilon**4) + 1/(5184*epsilon**5)","23650":"197*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(74649600*epsilon**2) + 437/(11197440*epsilon**2) - 23*f_3/(207360*epsilon**3) - pi**4/(6220800*epsilon**3) + 1243/(7464960*epsilon**3) + f_3/(5760*epsilon**4) - 133/(311040*epsilon**4) + 11/(51840*epsilon**5)","23651":"-7*f_3/(124416*epsilon**3) + 49/(497664*epsilon**3) + f_3/(10368*epsilon**4) - 35/(124416*epsilon**4) + 1/(5184*epsilon**5)","23652":"197*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) + pi**4/(74649600*epsilon**2) + 437/(11197440*epsilon**2) - 23*f_3/(207360*epsilon**3) - pi**4/(6220800*epsilon**3) + 1243/(7464960*epsilon**3) + f_3/(5760*epsilon**4) - 133/(311040*epsilon**4) + 11/(51840*epsilon**5)","23653":"-f_3/(9216*epsilon**3) - pi**4/(2488320*epsilon**3) + 625/(2985984*epsilon**3) + f_3/(6912*epsilon**4) - 7/(20736*epsilon**4) + 1/(6912*epsilon**5)","23654":"-535/(13436928*epsilon**3) + 877/(8957952*epsilon**4) - 5/(46656*epsilon**5) + 1/(20736*epsilon**6)","23655":"-7/(559872*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","23656":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","23657":"-7/(559872*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","23658":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","23659":"-535/(13436928*epsilon**3) + 877/(8957952*epsilon**4) - 5/(46656*epsilon**5) + 1/(20736*epsilon**6)","23660":"-7/(559872*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","23661":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","23662":"-7/(559872*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","23663":"-f_3/(27648*epsilon**2) - 113/(4199040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 235/(26873856*epsilon**3) + 311/(2799360*epsilon**4) - 49/(311040*epsilon**5) + 1/(12960*epsilon**6)","23664":"-535/(13436928*epsilon**3) + 877/(8957952*epsilon**4) - 5/(46656*epsilon**5) + 1/(20736*epsilon**6)","23665":"-f_3/(4608*epsilon**3) + 4645/(17915904*epsilon**3) - 23/(82944*epsilon**4) + 13/(41472*epsilon**5) - 1/(5184*epsilon**6)","23666":"497/(8957952*epsilon**3) - 169/(746496*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","23667":"61*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29417/(134369280*epsilon**2) - f_3/(6912*epsilon**3) + 1967/(14929920*epsilon**3) - 197/(622080*epsilon**4) + 29/(62208*epsilon**5) - 1/(3240*epsilon**6)","23668":"497/(8957952*epsilon**3) - 169/(746496*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","23669":"61*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29417/(134369280*epsilon**2) - f_3/(6912*epsilon**3) + 1967/(14929920*epsilon**3) - 197/(622080*epsilon**4) + 29/(62208*epsilon**5) - 1/(3240*epsilon**6)","23670":"-f_3/(4608*epsilon**3) + 4645/(17915904*epsilon**3) - 23/(82944*epsilon**4) + 13/(41472*epsilon**5) - 1/(5184*epsilon**6)","23671":"-f_3/(41472*epsilon**3) - 353/(17915904*epsilon**3) + 175/(2985984*epsilon**4) - 1/(20736*epsilon**5) + 1/(62208*epsilon**6)","23672":"-721/(53747712*epsilon**3) + 229/(4478976*epsilon**4) - 25/(373248*epsilon**5) + 1/(31104*epsilon**6)","23673":"-49*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 2537/(403107840*epsilon**2) - f_3/(207360*epsilon**3) - 4129/(268738560*epsilon**3) + 811/(11197440*epsilon**4) - 133/(1866240*epsilon**5) + 1/(38880*epsilon**6)","23674":"-721/(53747712*epsilon**3) + 229/(4478976*epsilon**4) - 25/(373248*epsilon**5) + 1/(31104*epsilon**6)","23675":"-49*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 2537/(403107840*epsilon**2) - f_3/(207360*epsilon**3) - 4129/(268738560*epsilon**3) + 811/(11197440*epsilon**4) - 133/(1866240*epsilon**5) + 1/(38880*epsilon**6)","23676":"-f_3/(41472*epsilon**3) - 353/(17915904*epsilon**3) + 175/(2985984*epsilon**4) - 1/(20736*epsilon**5) + 1/(62208*epsilon**6)","23677":"f_3/(3456*epsilon**3) - 593/(4478976*epsilon**3) - 17/(82944*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","23678":"49/(4478976*epsilon**3) - 77/(373248*epsilon**4) + 17/(31104*epsilon**5) - 1/(2592*epsilon**6)","23679":"29*f_3/(207360*epsilon**2) - 827/(4199040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 239/(2488320*epsilon**3) - 5/(20736*epsilon**4) + 89/(155520*epsilon**5) - 1/(3240*epsilon**6)","23680":"49/(4478976*epsilon**3) - 77/(373248*epsilon**4) + 17/(31104*epsilon**5) - 1/(2592*epsilon**6)","23681":"29*f_3/(207360*epsilon**2) - 827/(4199040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 239/(2488320*epsilon**3) - 5/(20736*epsilon**4) + 89/(155520*epsilon**5) - 1/(3240*epsilon**6)","23682":"f_3/(3456*epsilon**3) - 593/(4478976*epsilon**3) - 17/(82944*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","23683":"-f_3/(41472*epsilon**3) - 6961/(53747712*epsilon**3) + 751/(4478976*epsilon**4) - 41/(373248*epsilon**5) + 1/(31104*epsilon**6)","23684":"-847/(26873856*epsilon**3) + 127/(1119744*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","23685":"-17*f_3/(1244160*epsilon**2) - 78899/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 7807/(134369280*epsilon**3) + 217/(1119744*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","23686":"-847/(26873856*epsilon**3) + 127/(1119744*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","23687":"-17*f_3/(1244160*epsilon**2) - 78899/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 7807/(134369280*epsilon**3) + 217/(1119744*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","23688":"-f_3/(41472*epsilon**3) - 6961/(53747712*epsilon**3) + 751/(4478976*epsilon**4) - 41/(373248*epsilon**5) + 1/(31104*epsilon**6)","23689":"f_3/(82944*epsilon**3) + 467/(107495424*epsilon**3) + 29/(2985984*epsilon**4) - 41/(746496*epsilon**5) + 1/(20736*epsilon**6)","23690":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","23691":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23692":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","23693":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23694":"f_3/(82944*epsilon**3) + 467/(107495424*epsilon**3) + 29/(2985984*epsilon**4) - 41/(746496*epsilon**5) + 1/(20736*epsilon**6)","23695":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","23696":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23697":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","23698":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23699":"f_3/(82944*epsilon**3) + 467/(107495424*epsilon**3) + 29/(2985984*epsilon**4) - 41/(746496*epsilon**5) + 1/(20736*epsilon**6)","23700":"-265/(53747712*epsilon**3) - 469/(53747712*epsilon**4) + 19/(1119744*epsilon**5) - 1/(124416*epsilon**6)","23701":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","23702":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23703":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","23704":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23705":"-265/(53747712*epsilon**3) - 469/(53747712*epsilon**4) + 19/(1119744*epsilon**5) - 1/(124416*epsilon**6)","23706":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","23707":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23708":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","23709":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23710":"-265/(53747712*epsilon**3) - 469/(53747712*epsilon**4) + 19/(1119744*epsilon**5) - 1/(124416*epsilon**6)","23711":"-f_3/(497664*epsilon**3) + 19/(23887872*epsilon**3) + 11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23712":"35/(5971968*epsilon**5) - 5/(497664*epsilon**6)","23713":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","23714":"35/(5971968*epsilon**5) - 5/(497664*epsilon**6)","23715":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","23716":"-f_3/(497664*epsilon**3) + 19/(23887872*epsilon**3) + 11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23717":"209/(10077696*epsilon**3) - 623/(13436928*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","23718":"-229/(40310784*epsilon**2) + 2549/(100776960*epsilon**3) - 349/(6718464*epsilon**4) + 1/(23328*epsilon**5) - 1/(77760*epsilon**6)","23719":"209/(10077696*epsilon**3) - 623/(13436928*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","23720":"-253/(8957952*epsilon**3) + 13/(124416*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","23721":"-19/(419904*epsilon**3) + 35/(186624*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","23722":"-49*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4027/(201553920*epsilon**2) + f_3/(103680*epsilon**3) - 4253/(134369280*epsilon**3) + 7/(46656*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","23723":"-19/(419904*epsilon**3) + 35/(186624*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","23724":"-49*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4027/(201553920*epsilon**2) + f_3/(103680*epsilon**3) - 4253/(134369280*epsilon**3) + 7/(46656*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","23725":"-253/(8957952*epsilon**3) + 13/(124416*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","23726":"-121/(53747712*epsilon**3) - 11/(3359232*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","23727":"-19/(1119744*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23728":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23729":"-19/(1119744*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23730":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23731":"-121/(53747712*epsilon**3) - 11/(3359232*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","23732":"23/(373248*epsilon**3) - 43/(124416*epsilon**4) + 19/(31104*epsilon**5) - 1/(2592*epsilon**6)","23733":"7*f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) - 4483/(134369280*epsilon**2) - f_3/(8640*epsilon**3) + 637/(11197440*epsilon**3) - 109/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","23734":"23/(373248*epsilon**3) - 43/(124416*epsilon**4) + 19/(31104*epsilon**5) - 1/(2592*epsilon**6)","23735":"11/(2239488*epsilon**3) - 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","23736":"23/(995328*epsilon**4) - 5/(82944*epsilon**5) + 1/(20736*epsilon**6)","23737":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23738":"23/(995328*epsilon**4) - 5/(82944*epsilon**5) + 1/(20736*epsilon**6)","23739":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23740":"11/(2239488*epsilon**3) - 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","23741":"11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23742":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","23743":"11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23744":"-265/(53747712*epsilon**3) - 469/(53747712*epsilon**4) + 19/(1119744*epsilon**5) - 1/(124416*epsilon**6)","23745":"-121/(53747712*epsilon**3) - 11/(3359232*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","23746":"-265/(53747712*epsilon**3) - 469/(53747712*epsilon**4) + 19/(1119744*epsilon**5) - 1/(124416*epsilon**6)","23747":"f_3/(82944*epsilon**3) + 467/(107495424*epsilon**3) + 29/(2985984*epsilon**4) - 41/(746496*epsilon**5) + 1/(20736*epsilon**6)","23748":"11/(2239488*epsilon**3) - 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","23749":"f_3/(82944*epsilon**3) + 467/(107495424*epsilon**3) + 29/(2985984*epsilon**4) - 41/(746496*epsilon**5) + 1/(20736*epsilon**6)","23750":"-f_3/(497664*epsilon**3) + 19/(23887872*epsilon**3) + 11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23751":"11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23752":"-f_3/(497664*epsilon**3) + 19/(23887872*epsilon**3) + 11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","23753":"-3587/(5598720*epsilon**2) - 715/(1492992*epsilon**3) + 163/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23754":"-935/(53747712*epsilon**2) + 1187/(17915904*epsilon**3) - 385/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","23755":"85/(2239488*epsilon**2) - 1/(4608*epsilon**3) + 7/(9216*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","23756":"85/(5971968*epsilon**3) - 77/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","23757":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23758":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23759":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23760":"1579/(22394880*epsilon**2) + 2489/(44789760*epsilon**3) - 11/(62208*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23761":"71*f_3/(138240*epsilon**2) + 7*f_5/(34560*epsilon**2) - 8257/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1909/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23762":"-1081/(483729408*epsilon**2) + 67/(6718464*epsilon**3) + 31/(3359232*epsilon**4) - 1/(17496*epsilon**5) + 1/(23328*epsilon**6)","23763":"611/(241864704*epsilon**2) + 97/(3359232*epsilon**3) - 5/(1679616*epsilon**4) - 1/(8748*epsilon**5) + 1/(11664*epsilon**6)","23764":"-4841/(60466176*epsilon**2) - 509/(20155392*epsilon**3) + 265/(839808*epsilon**4) - 19/(69984*epsilon**5) + 1/(11664*epsilon**6)","23765":"47*f_3/(186624*epsilon**2) - 329/(746496*epsilon**2) + 5*f_3/(15552*epsilon**3) - 11/(186624*epsilon**3) - f_3/(1296*epsilon**4) + 31/(15552*epsilon**4) - 1/(648*epsilon**5)","23766":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","23767":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","23768":"-3337/(13436928*epsilon**2) + 101/(373248*epsilon**3) + 47/(93312*epsilon**4) - 1/(324*epsilon**5) + 1/(324*epsilon**6)","23769":"4841/(80621568*epsilon**2) - 331/(6718464*epsilon**3) - 73/(279936*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","23770":"-329/(6718464*epsilon**2) + 145/(186624*epsilon**3) + 5/(23328*epsilon**4) - 5/(1296*epsilon**5) + 1/(324*epsilon**6)","23771":"5687/(40310784*epsilon**2) - 1/(11664*epsilon**3) - 169/(279936*epsilon**4) + 1/(972*epsilon**5) - 1/(1944*epsilon**6)","23772":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","23773":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","23774":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","23775":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","23776":"-235/(8957952*epsilon**4) - 25/(746496*epsilon**5) + 5/(62208*epsilon**6)","23777":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","23778":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23779":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","23780":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23781":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","23782":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23783":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23784":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23785":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","23786":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","23787":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","23788":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23789":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23790":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23791":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23792":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","23793":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23794":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23795":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","23796":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","23797":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23798":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23799":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23800":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","23801":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","23802":"-5663/(134369280*epsilon**2) - 1609/(26873856*epsilon**3) + 73/(466560*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","23803":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","23804":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","23805":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 12029/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 1567/(44789760*epsilon**3) - 523/(1866240*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","23806":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","23807":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","23808":"f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 139/(29859840*epsilon**2) - f_3/(207360*epsilon**3) + 1279/(89579520*epsilon**3) - 17/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23809":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23810":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","23811":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23812":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23813":"-103/(5598720*epsilon**2) - 559/(8957952*epsilon**3) + 1/(17280*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","23814":"-451/(53747712*epsilon**2) - 7/(1327104*epsilon**3) + 223/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","23815":"41/(2239488*epsilon**2) - 35/(1492992*epsilon**3) - 37/(165888*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","23816":"41/(5971968*epsilon**3) + 47/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","23817":"-109*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(2073600*epsilon**2) + 7067/(22394880*epsilon**2) - f_3/(17280*epsilon**3) + 3449/(7464960*epsilon**3) - 127/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","23818":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","23819":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","23820":"151*f_3/(622080*epsilon**2) + 43*f_5/(17280*epsilon**2) - 3641/(1492992*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 101*f_3/(51840*epsilon**3) - 2149/(1244160*epsilon**3) - pi**4/(518400*epsilon**3) - 11*f_3/(4320*epsilon**4) + 143/(51840*epsilon**4) - 7/(8640*epsilon**5)","23821":"-17*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(933120*epsilon**2) + 12763/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 1081/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23822":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","23823":"49*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 8791/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 353/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23824":"121*f_3/(1492992*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 3685/(35831808*epsilon**2) - 11*f_3/(62208*epsilon**3) + 215/(2985984*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 35/(82944*epsilon**4) + 5/(20736*epsilon**5)","23825":"-11*f_3/(62208*epsilon**2) - 335/(1492992*epsilon**2) + pi**4/(622080*epsilon**2) + 5*f_3/(6912*epsilon**3) - pi**4/(207360*epsilon**3) + 5/(18432*epsilon**3) - f_3/(1728*epsilon**4) + 35/(20736*epsilon**4) - 5/(3456*epsilon**5)","23826":"-11*f_3/(165888*epsilon**3) - 335/(3981312*epsilon**3) + pi**4/(1658880*epsilon**3) + f_3/(13824*epsilon**4) - 25/(165888*epsilon**4) + 5/(27648*epsilon**5)","23827":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","23828":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","23829":"-f_3**2/(4320*epsilon**2) + 13*f_3/(17280*epsilon**2) - f_5/(576*epsilon**2) - 209/(69120*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 23/(10368*epsilon**3) + 1/(480*epsilon**4)","23830":"-11*f_3/(13824*epsilon**2) - f_5/(540*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23831":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","23832":"-35*f_3/(31104*epsilon**2) + 7/(5184*epsilon**2) + 17*f_3/(5184*epsilon**3) - 83/(20736*epsilon**3) - f_3/(432*epsilon**4) + 37/(10368*epsilon**4) - 1/(864*epsilon**5)","23833":"-35*f_3/(31104*epsilon**2) + 7/(5184*epsilon**2) + 17*f_3/(5184*epsilon**3) - 83/(20736*epsilon**3) - f_3/(432*epsilon**4) + 37/(10368*epsilon**4) - 1/(864*epsilon**5)","23834":"7*f_3/(248832*epsilon**2) + 67571/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 889/(1492992*epsilon**3) + 611/(1119744*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","23835":"-49*f_3/(124416*epsilon**2) + 49/(73728*epsilon**2) + 7*f_3/(5184*epsilon**3) - 7/(3072*epsilon**3) - f_3/(864*epsilon**4) + 29/(10368*epsilon**4) - 5/(3456*epsilon**5)","23836":"-49*f_3/(124416*epsilon**2) + 49/(73728*epsilon**2) + 7*f_3/(5184*epsilon**3) - 7/(3072*epsilon**3) - f_3/(864*epsilon**4) + 29/(10368*epsilon**4) - 5/(3456*epsilon**5)","23837":"66115/(644972544*epsilon**2) - 8737/(26873856*epsilon**3) + 47/(139968*epsilon**4) - 29/(186624*epsilon**5) + 1/(31104*epsilon**6)","23838":"-77*f_3/(62208*epsilon**2) - 7*pi**4/(1244160*epsilon**2) + 5831/(2985984*epsilon**2) + 43*f_3/(10368*epsilon**3) - 763/(124416*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 5/(864*epsilon**4) - 1/(576*epsilon**5)","23839":"49*f_3/(41472*epsilon**2) - 23345/(17915904*epsilon**2) - 7*f_3/(3456*epsilon**3) + 1895/(746496*epsilon**3) + 17/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","23840":"-2527/(26873856*epsilon**2) + 1271/(2239488*epsilon**3) - 263/(186624*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","23841":"-2527/(26873856*epsilon**2) + 1271/(2239488*epsilon**3) - 263/(186624*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","23842":"-7*f_3/(41472*epsilon**2) + 2863/(17915904*epsilon**2) + f_3/(3456*epsilon**3) - 733/(746496*epsilon**3) + 71/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","23843":"-7*f_3/(41472*epsilon**2) + 2863/(17915904*epsilon**2) + f_3/(3456*epsilon**3) - 733/(746496*epsilon**3) + 71/(31104*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","23844":"7*f_3/(20736*epsilon**2) - 3409/(5971968*epsilon**2) - f_3/(1728*epsilon**3) + 331/(248832*epsilon**3) + 13/(10368*epsilon**4) - 1/(192*epsilon**5) + 1/(288*epsilon**6)","23845":"7*f_3/(20736*epsilon**2) - 3409/(5971968*epsilon**2) - f_3/(1728*epsilon**3) + 331/(248832*epsilon**3) + 13/(10368*epsilon**4) - 1/(192*epsilon**5) + 1/(288*epsilon**6)","23846":"-7*f_3/(82944*epsilon**2) - 1673/(17915904*epsilon**2) + f_3/(6912*epsilon**3) + 985/(2239488*epsilon**3) - 71/(93312*epsilon**4) + 37/(62208*epsilon**5) - 1/(5184*epsilon**6)","23847":"91/(13436928*epsilon**2) - 971/(17915904*epsilon**3) + 235/(1492992*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","23848":"-7*f_3/(41472*epsilon**2) + 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7*pi**4/(1244160*epsilon**2) - 31*f_3/(10368*epsilon**3) - pi**4/(103680*epsilon**3) + 79/(31104*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","23860":"-539/(161243136*epsilon**2) + 119/(26873856*epsilon**3) + 41/(1119744*epsilon**4) - 1/(10368*epsilon**5) + 1/(15552*epsilon**6)","23861":"-539/(161243136*epsilon**2) + 119/(26873856*epsilon**3) + 41/(1119744*epsilon**4) - 1/(10368*epsilon**5) + 1/(15552*epsilon**6)","23862":"-637/(161243136*epsilon**2) + 119/(13436928*epsilon**3) + 73/(1119744*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","23863":"-637/(161243136*epsilon**2) + 119/(13436928*epsilon**3) + 73/(1119744*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","23864":"1631/(483729408*epsilon**2) + 3379/(322486272*epsilon**3) - 455/(8957952*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","23865":"1631/(483729408*epsilon**2) + 3379/(322486272*epsilon**3) - 455/(8957952*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","23866":"12271/(107495424*epsilon**2) - 1339/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","23867":"12271/(107495424*epsilon**2) - 1339/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","23868":"7*f_3/(248832*epsilon**2) + 13811/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 8573/(53747712*epsilon**3) + 941/(4478976*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","23869":"-7*f_3/(82944*epsilon**2) + 12929/(107495424*epsilon**2) + f_3/(6912*epsilon**3) - 221/(746496*epsilon**3) - 107/(373248*epsilon**4) + 41/(31104*epsilon**5) - 5/(5184*epsilon**6)","23870":"553/(53747712*epsilon**2) - 1079/(17915904*epsilon**3) + 235/(1492992*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","23871":"-3269/(644972544*epsilon**2) - 1411/(107495424*epsilon**3) + 965/(8957952*epsilon**4) - 125/(746496*epsilon**5) + 5/(62208*epsilon**6)","23872":"-3269/(644972544*epsilon**2) - 1411/(107495424*epsilon**3) + 965/(8957952*epsilon**4) - 125/(746496*epsilon**5) + 5/(62208*epsilon**6)","23873":"7*f_3/(55296*epsilon**2) - 1547/(11943936*epsilon**2) - 7*pi**4/(14929920*epsilon**2) - 17*f_3/(62208*epsilon**3) + pi**4/(1244160*epsilon**3) + 473/(995328*epsilon**3) + f_3/(10368*epsilon**4) - 157/(248832*epsilon**4) + 7/(20736*epsilon**5)","23874":"7*f_3/(55296*epsilon**2) - 1547/(11943936*epsilon**2) - 7*pi**4/(14929920*epsilon**2) - 17*f_3/(62208*epsilon**3) + pi**4/(1244160*epsilon**3) + 473/(995328*epsilon**3) + f_3/(10368*epsilon**4) - 157/(248832*epsilon**4) + 7/(20736*epsilon**5)","23875":"-7*f_3/(497664*epsilon**2) - 931/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 595/(26873856*epsilon**3) + 299/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","23876":"-7*f_3/(497664*epsilon**2) - 931/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 595/(26873856*epsilon**3) + 299/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","23877":"7*f_3/(82944*epsilon**2) - 27419/(107495424*epsilon**2) - f_3/(6912*epsilon**3) + 1319/(1492992*epsilon**3) - 197/(186624*epsilon**4) + 19/(31104*epsilon**5) - 1/(5184*epsilon**6)","23878":"-32977/(322486272*epsilon**2) + 42343/(161243136*epsilon**3) - 2473/(13436928*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","23879":"-7*f_3/(1492992*epsilon**2) - 11123/(1934917632*epsilon**2) + f_3/(124416*epsilon**3) + 175/(6718464*epsilon**3) - 151/(3359232*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","23880":"-3437/(214990848*epsilon**2) + 1117/(8957952*epsilon**3) - 155/(373248*epsilon**4) + 37/(62208*epsilon**5) - 1/(3456*epsilon**6)","23881":"-3437/(214990848*epsilon**2) + 1117/(8957952*epsilon**3) - 155/(373248*epsilon**4) + 37/(62208*epsilon**5) - 1/(3456*epsilon**6)","23882":"-31031/(3869835264*epsilon**2) + 325/(13436928*epsilon**3) - 89/(3359232*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","23883":"7735/(107495424*epsilon**2) - 907/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","23884":"7735/(107495424*epsilon**2) - 907/(5971968*epsilon**3) - 361/(1492992*epsilon**4) + 97/(124416*epsilon**5) - 5/(10368*epsilon**6)","23885":"-763/(483729408*epsilon**2) + 6619/(322486272*epsilon**3) - 479/(8957952*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","23886":"4823/(80621568*epsilon**2) - 4325/(13436928*epsilon**3) + 163/(279936*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","23887":"4823/(80621568*epsilon**2) - 4325/(13436928*epsilon**3) + 163/(279936*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","23888":"7*f_3/(497664*epsilon**2) - 2639/(161243136*epsilon**2) - f_3/(41472*epsilon**3) + 185/(6718464*epsilon**3) + 65/(2239488*epsilon**4) - 25/(373248*epsilon**5) + 1/(31104*epsilon**6)","23889":"-15071/(107495424*epsilon**2) + 899/(1492992*epsilon**3) - 85/(93312*epsilon**4) + 19/(31104*epsilon**5) - 1/(5184*epsilon**6)","23890":"-15071/(107495424*epsilon**2) + 899/(1492992*epsilon**3) - 85/(93312*epsilon**4) + 19/(31104*epsilon**5) - 1/(5184*epsilon**6)","23891":"-7*f_3/(497664*epsilon**2) + 1925/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 1459/(26873856*epsilon**3) + 335/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","23892":"35*f_3/(31104*epsilon**2) - 343/(186624*epsilon**2) + 7*pi**4/(622080*epsilon**2) - 31*f_3/(5184*epsilon**3) - pi**4/(51840*epsilon**3) + 35/(7776*epsilon**3) + f_3/(144*epsilon**4) - 1/(432*epsilon**4)","23893":"7*f_3/(13824*epsilon**2) - 2387/(4478976*epsilon**2) - f_3/(1152*epsilon**3) + 565/(373248*epsilon**3) - 29/(62208*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","23894":"-7*f_3/(20736*epsilon**2) + 875/(8957952*epsilon**2) + f_3/(1728*epsilon**3) + 937/(4478976*epsilon**3) - 437/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","23895":"7*f_3/(27648*epsilon**2) - 1561/(3981312*epsilon**2) - f_3/(2304*epsilon**3) + 9899/(8957952*epsilon**3) - 883/(746496*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","23896":"497/(5971968*epsilon**3) - 169/(497664*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","23897":"497/(5971968*epsilon**3) - 169/(497664*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","23898":"-77/(2985984*epsilon**3) + 149/(995328*epsilon**4) - 11/(41472*epsilon**5) + 1/(6912*epsilon**6)","23899":"-77/(2985984*epsilon**3) + 149/(995328*epsilon**4) - 11/(41472*epsilon**5) + 1/(6912*epsilon**6)","23900":"7/(124416*epsilon**3) - 1/(2304*epsilon**4) + 5/(4608*epsilon**5) - 1/(1152*epsilon**6)","23901":"35/(1492992*epsilon**4) - 55/(497664*epsilon**5) + 5/(41472*epsilon**6)","23902":"35/(1492992*epsilon**4) - 55/(497664*epsilon**5) + 5/(41472*epsilon**6)","23903":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","23904":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","23905":"49/(2985984*epsilon**3) - 77/(248832*epsilon**4) + 17/(20736*epsilon**5) - 1/(1728*epsilon**6)","23906":"49/(2985984*epsilon**3) - 77/(248832*epsilon**4) + 17/(20736*epsilon**5) - 1/(1728*epsilon**6)","23907":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","23908":"-7/(373248*epsilon**3) + 109/(995328*epsilon**4) - 1/(4608*epsilon**5) + 1/(6912*epsilon**6)","23909":"-721/(35831808*epsilon**3) + 229/(2985984*epsilon**4) - 25/(248832*epsilon**5) + 1/(20736*epsilon**6)","23910":"-721/(35831808*epsilon**3) + 229/(2985984*epsilon**4) - 25/(248832*epsilon**5) + 1/(20736*epsilon**6)","23911":"-7*f_3/(82944*epsilon**3) + 49/(331776*epsilon**3) + f_3/(6912*epsilon**4) - 35/(82944*epsilon**4) + 1/(3456*epsilon**5)","23912":"-7*f_3/(82944*epsilon**3) + 49/(331776*epsilon**3) + f_3/(6912*epsilon**4) - 35/(82944*epsilon**4) + 1/(3456*epsilon**5)","23913":"161/(214990848*epsilon**3) - 25/(4478976*epsilon**4) + 1/(82944*epsilon**5) - 1/(124416*epsilon**6)","23914":"161/(214990848*epsilon**3) - 25/(4478976*epsilon**4) + 1/(82944*epsilon**5) - 1/(124416*epsilon**6)","23915":"-91/(107495424*epsilon**3) - 1/(139968*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","23916":"-91/(107495424*epsilon**3) - 1/(139968*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","23917":"721/(26873856*epsilon**3) - 643/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","23918":"721/(26873856*epsilon**3) - 643/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","23919":"-847/(17915904*epsilon**3) + 127/(746496*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","23920":"-847/(17915904*epsilon**3) + 127/(746496*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","23921":"35/(1492992*epsilon**4) - 55/(497664*epsilon**5) + 5/(41472*epsilon**6)","23922":"-385/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","23923":"-385/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","23924":"-385/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","23925":"245/(23887872*epsilon**5) - 35/(1990656*epsilon**6)","23926":"847/(71663616*epsilon**3) - 275/(5971968*epsilon**4) + 29/(497664*epsilon**5) - 1/(41472*epsilon**6)","23927":"253/(967458816*epsilon**2) - 101/(120932352*epsilon**3) - 67/(20155392*epsilon**4) + 1/(93312*epsilon**5) - 1/(139968*epsilon**6)","23928":"-143/(483729408*epsilon**2) - 227/(60466176*epsilon**3) - 31/(10077696*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","23929":"1133/(120932352*epsilon**2) + 1795/(120932352*epsilon**3) - 305/(5038848*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","23930":"-11*f_3/(373248*epsilon**2) + 77/(1492992*epsilon**2) - 7*f_3/(93312*epsilon**3) + 1/(13824*epsilon**3) + f_3/(7776*epsilon**4) - 35/(93312*epsilon**4) + 1/(3888*epsilon**5)","23931":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","23932":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","23933":"781/(26873856*epsilon**2) + 35/(6718464*epsilon**3) - 103/(559872*epsilon**4) + 7/(11664*epsilon**5) - 1/(1944*epsilon**6)","23934":"-1133/(161243136*epsilon**2) - 127/(40310784*epsilon**3) + 49/(839808*epsilon**4) - 25/(279936*epsilon**5) + 1/(23328*epsilon**6)","23935":"77/(13436928*epsilon**2) - 281/(3359232*epsilon**3) - 11/(69984*epsilon**4) + 17/(23328*epsilon**5) - 1/(1944*epsilon**6)","23936":"-1331/(80621568*epsilon**2) - 55/(5038848*epsilon**3) + 221/(1679616*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","23937":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","23938":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","23939":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","23940":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","23941":"55/(17915904*epsilon**4) + 35/(4478976*epsilon**5) - 5/(373248*epsilon**6)","23942":"2915/(322486272*epsilon**2) + 1979/(322486272*epsilon**3) - 145/(2985984*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","23943":"-11*f_3/(497664*epsilon**2) - 5137/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 245/(26873856*epsilon**3) + 269/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","23944":"-265/(13436928*epsilon**2) + 163/(6718464*epsilon**3) + 773/(4478976*epsilon**4) - 11/(46656*epsilon**5) + 1/(10368*epsilon**6)","23945":"11*f_3/(2985984*epsilon**2) - 209/(143327232*epsilon**2) - 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1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","23952":"11*f_3/(2985984*epsilon**2) - 209/(143327232*epsilon**2) - f_3/(248832*epsilon**3) - 1/(559872*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","23953":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","23954":"-f_3/(124416*epsilon**2) + 19/(5971968*epsilon**2) + f_3/(41472*epsilon**3) - 13/(5971968*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","23955":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","23956":"-f_3/(331776*epsilon**3) + 19/(15925248*epsilon**3) + 11/(3981312*epsilon**4) + 7/(995328*epsilon**5) - 1/(82944*epsilon**6)","23957":"1565/(2239488*epsilon**2) - 329/(3732480*epsilon**3) + 317/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","23958":"7007/(53747712*epsilon**2) - 1085/(17915904*epsilon**3) - 617/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","23959":"-637/(2239488*epsilon**2) + 7/(10368*epsilon**3) + 103/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","23960":"-637/(5971968*epsilon**3) - 133/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","23961":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","23962":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","23963":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","23964":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","23965":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","23966":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","23967":"-1751/(44789760*epsilon**2) + 107/(3732480*epsilon**3) - 191/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","23968":"-101*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(460800*epsilon**2) + 1961/(7464960*epsilon**2) + f_3/(3840*epsilon**3) - 853/(2488320*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","23969":"115/(30233088*epsilon**2) - 239/(8957952*epsilon**3) + 185/(3359232*epsilon**4) - 7/(139968*epsilon**5) + 1/(46656*epsilon**6)","23970":"-65/(15116544*epsilon**2) - 19/(497664*epsilon**3) + 167/(1679616*epsilon**4) - 7/(69984*epsilon**5) + 1/(23328*epsilon**6)","23971":"515/(3779136*epsilon**2) - 3071/(10077696*epsilon**3) + 1133/(3359232*epsilon**4) - 25/(139968*epsilon**5) + 1/(23328*epsilon**6)","23972":"-5*f_3/(11664*epsilon**2) + 35/(46656*epsilon**2) + 17*f_3/(31104*epsilon**3) - 677/(373248*epsilon**3) - f_3/(2592*epsilon**4) + 55/(31104*epsilon**4) - 1/(1296*epsilon**5)","23973":"-5/(52488*epsilon**2) + 1/(1944*epsilon**3) - 379/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","23974":"-5/(52488*epsilon**2) + 1/(1944*epsilon**3) - 379/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","23975":"355/(839808*epsilon**2) - 383/(248832*epsilon**3) + 629/(186624*epsilon**4) - 1/(324*epsilon**5) + 1/(648*epsilon**6)","23976":"-515/(5038848*epsilon**2) + 4631/(13436928*epsilon**3) - 569/(1119744*epsilon**4) + 35/(93312*epsilon**5) - 1/(7776*epsilon**6)","23977":"35/(419904*epsilon**2) - 191/(124416*epsilon**3) + 337/(93312*epsilon**4) - 1/(288*epsilon**5) + 1/(648*epsilon**6)","23978":"-605/(2519424*epsilon**2) + 1699/(2239488*epsilon**3) - 151/(139968*epsilon**4) + 1/(1296*epsilon**5) - 1/(3888*epsilon**6)","23979":"5/(46656*epsilon**3) - 19/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","23980":"5/(46656*epsilon**3) - 19/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","23981":"-55/(1119744*epsilon**3) + 347/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","23982":"-55/(1119744*epsilon**3) + 347/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","23983":"25/(559872*epsilon**4) - 85/(1492992*epsilon**5) + 5/(124416*epsilon**6)","23984":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","23985":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","23986":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","23987":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","23988":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","23989":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","23990":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","23991":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","23992":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23993":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","23994":"8027/(22394880*epsilon**2) - 293/(3732480*epsilon**3) + 281/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","23995":"5027/(53747712*epsilon**2) - 1157/(17915904*epsilon**3) - 545/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","23996":"-457/(2239488*epsilon**2) + 11/(20736*epsilon**3) + 79/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","23997":"-457/(5971968*epsilon**3) - 61/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","23998":"-1751/(44789760*epsilon**2) + 107/(3732480*epsilon**3) - 191/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","23999":"-1751/(44789760*epsilon**2) + 107/(3732480*epsilon**3) - 191/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","24000":"-f_3/(3840*epsilon**2) + 737/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 247/(3732480*epsilon**3) + 209/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24001":"-f_3/(3840*epsilon**2) + 737/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 247/(3732480*epsilon**3) + 209/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24002":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24003":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24004":"-241/(22394880*epsilon**2) + 53/(3732480*epsilon**3) - 179/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","24005":"-53*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + 197/(7464960*epsilon**2) + pi**4/(460800*epsilon**2) + f_3/(3840*epsilon**3) - 113/(497664*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","24006":"253/(120932352*epsilon**2) - 151/(8957952*epsilon**3) + 149/(3359232*epsilon**4) - 7/(139968*epsilon**5) + 1/(46656*epsilon**6)","24007":"-143/(60466176*epsilon**2) - 83/(4478976*epsilon**3) + 131/(1679616*epsilon**4) - 7/(69984*epsilon**5) + 1/(23328*epsilon**6)","24008":"1133/(15116544*epsilon**2) - 2477/(10077696*epsilon**3) + 1061/(3359232*epsilon**4) - 25/(139968*epsilon**5) + 1/(23328*epsilon**6)","24009":"-11*f_3/(46656*epsilon**2) + 77/(186624*epsilon**2) + 17*f_3/(31104*epsilon**3) - 533/(373248*epsilon**3) - f_3/(2592*epsilon**4) + 55/(31104*epsilon**4) - 1/(1296*epsilon**5)","24010":"-11/(209952*epsilon**2) + 7/(20736*epsilon**3) - 307/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","24011":"-11/(209952*epsilon**2) + 7/(20736*epsilon**3) - 307/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","24012":"781/(3359232*epsilon**2) - 271/(248832*epsilon**3) + 485/(186624*epsilon**4) - 1/(324*epsilon**5) + 1/(648*epsilon**6)","24013":"-1133/(20155392*epsilon**2) + 3335/(13436928*epsilon**3) - 497/(1119744*epsilon**4) + 35/(93312*epsilon**5) - 1/(7776*epsilon**6)","24014":"77/(1679616*epsilon**2) - 37/(41472*epsilon**3) + 265/(93312*epsilon**4) - 1/(288*epsilon**5) + 1/(648*epsilon**6)","24015":"-1331/(10077696*epsilon**2) + 1243/(2239488*epsilon**3) - 133/(139968*epsilon**4) + 1/(1296*epsilon**5) - 1/(3888*epsilon**6)","24016":"11/(186624*epsilon**3) - 13/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","24017":"11/(186624*epsilon**3) - 13/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","24018":"-121/(4478976*epsilon**3) + 275/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","24019":"-121/(4478976*epsilon**3) + 275/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","24020":"55/(2239488*epsilon**4) - 85/(1492992*epsilon**5) + 5/(124416*epsilon**6)","24021":"-451/(53747712*epsilon**2) - 7/(1327104*epsilon**3) + 223/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24022":"-451/(53747712*epsilon**2) - 7/(1327104*epsilon**3) + 223/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24023":"533/(67184640*epsilon**2) - 109/(5598720*epsilon**3) + 67/(746496*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","24024":"41/(2239488*epsilon**2) - 35/(1492992*epsilon**3) - 37/(165888*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24025":"41/(2239488*epsilon**2) - 35/(1492992*epsilon**3) - 37/(165888*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24026":"7*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) - 2713/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 1133/(44789760*epsilon**3) - 211/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","24027":"41/(5971968*epsilon**3) + 47/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24028":"41/(5971968*epsilon**3) + 47/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24029":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24030":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24031":"1565/(2239488*epsilon**2) - 329/(3732480*epsilon**3) + 317/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24032":"7007/(53747712*epsilon**2) - 1085/(17915904*epsilon**3) - 617/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","24033":"-637/(2239488*epsilon**2) + 7/(10368*epsilon**3) + 103/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","24034":"-637/(5971968*epsilon**3) - 133/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","24035":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","24036":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","24037":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24038":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24039":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24040":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24041":"-1751/(44789760*epsilon**2) + 107/(3732480*epsilon**3) - 191/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","24042":"-101*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(460800*epsilon**2) + 1961/(7464960*epsilon**2) + f_3/(3840*epsilon**3) - 853/(2488320*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","24043":"115/(30233088*epsilon**2) - 239/(8957952*epsilon**3) + 185/(3359232*epsilon**4) - 7/(139968*epsilon**5) + 1/(46656*epsilon**6)","24044":"-65/(15116544*epsilon**2) - 19/(497664*epsilon**3) + 167/(1679616*epsilon**4) - 7/(69984*epsilon**5) + 1/(23328*epsilon**6)","24045":"515/(3779136*epsilon**2) - 3071/(10077696*epsilon**3) + 1133/(3359232*epsilon**4) - 25/(139968*epsilon**5) + 1/(23328*epsilon**6)","24046":"-5*f_3/(11664*epsilon**2) + 35/(46656*epsilon**2) + 17*f_3/(31104*epsilon**3) - 677/(373248*epsilon**3) - f_3/(2592*epsilon**4) + 55/(31104*epsilon**4) - 1/(1296*epsilon**5)","24047":"-5/(52488*epsilon**2) + 1/(1944*epsilon**3) - 379/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","24048":"-5/(52488*epsilon**2) + 1/(1944*epsilon**3) - 379/(373248*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","24049":"355/(839808*epsilon**2) - 383/(248832*epsilon**3) + 629/(186624*epsilon**4) - 1/(324*epsilon**5) + 1/(648*epsilon**6)","24050":"-515/(5038848*epsilon**2) + 4631/(13436928*epsilon**3) - 569/(1119744*epsilon**4) + 35/(93312*epsilon**5) - 1/(7776*epsilon**6)","24051":"35/(419904*epsilon**2) - 191/(124416*epsilon**3) + 337/(93312*epsilon**4) - 1/(288*epsilon**5) + 1/(648*epsilon**6)","24052":"-605/(2519424*epsilon**2) + 1699/(2239488*epsilon**3) - 151/(139968*epsilon**4) + 1/(1296*epsilon**5) - 1/(3888*epsilon**6)","24053":"5/(46656*epsilon**3) - 19/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","24054":"5/(46656*epsilon**3) - 19/(41472*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","24055":"-55/(1119744*epsilon**3) + 347/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","24056":"-55/(1119744*epsilon**3) + 347/(2985984*epsilon**4) - 7/(62208*epsilon**5) + 1/(20736*epsilon**6)","24057":"25/(559872*epsilon**4) - 85/(1492992*epsilon**5) + 5/(124416*epsilon**6)","24058":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24059":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24060":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","24061":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24062":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24063":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","24064":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24065":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24066":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24067":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24068":"11*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 31/(207360*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3) - 1/(1280*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24069":"-11*f_3/(20736*epsilon**2) + 121/(497664*epsilon**2) + f_3/(1728*epsilon**3) + 11/(110592*epsilon**3) + 55/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","24070":"f_3/(864*epsilon**2) - 11/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(13824*epsilon**3) + 1/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","24071":"f_3/(2304*epsilon**3) - 11/(55296*epsilon**3) - 11/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","24072":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24073":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24074":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24075":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24076":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24077":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24078":"-f_3/(3840*epsilon**2) + 737/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 247/(3732480*epsilon**3) + 209/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24079":"181*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 683/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) - 79/(82944*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","24080":"23/(4478976*epsilon**2) - 7/(497664*epsilon**3) - 43/(559872*epsilon**4) + 5/(23328*epsilon**5) - 1/(7776*epsilon**6)","24081":"-13/(2239488*epsilon**2) - 19/(248832*epsilon**3) - 25/(279936*epsilon**4) + 5/(11664*epsilon**5) - 1/(3888*epsilon**6)","24082":"103/(559872*epsilon**2) + 35/(93312*epsilon**3) - 673/(559872*epsilon**4) + 7/(7776*epsilon**5) - 1/(3888*epsilon**6)","24083":"-f_3/(1728*epsilon**2) + 7/(6912*epsilon**2) - f_3/(576*epsilon**3) + 13/(6912*epsilon**3) + f_3/(432*epsilon**4) - 13/(1728*epsilon**4) + 1/(216*epsilon**5)","24084":"-1/(7776*epsilon**2) + 1/(6912*epsilon**3) + 95/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","24085":"-1/(7776*epsilon**2) + 1/(6912*epsilon**3) + 95/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","24086":"71/(124416*epsilon**2) + 5/(13824*epsilon**3) - 125/(31104*epsilon**4) + 1/(81*epsilon**5) - 1/(108*epsilon**6)","24087":"-103/(746496*epsilon**2) - 31/(248832*epsilon**3) + 229/(186624*epsilon**4) - 1/(576*epsilon**5) + 1/(1296*epsilon**6)","24088":"7/(62208*epsilon**2) - 11/(6912*epsilon**3) - 61/(15552*epsilon**4) + 19/(1296*epsilon**5) - 1/(108*epsilon**6)","24089":"-121/(373248*epsilon**2) - 5/(13824*epsilon**3) + 2/(729*epsilon**4) - 7/(1944*epsilon**5) + 1/(648*epsilon**6)","24090":"1/(6912*epsilon**3) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","24091":"1/(6912*epsilon**3) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","24092":"-11/(165888*epsilon**3) - 7/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24093":"-11/(165888*epsilon**3) - 7/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24094":"5/(82944*epsilon**4) + 5/(27648*epsilon**5) - 5/(20736*epsilon**6)","24095":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24096":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24097":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","24098":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24099":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24100":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","24101":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24102":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24103":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24104":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24105":"11*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 31/(207360*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3) - 1/(1280*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24106":"-11*f_3/(20736*epsilon**2) + 121/(497664*epsilon**2) + f_3/(1728*epsilon**3) + 11/(110592*epsilon**3) + 55/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","24107":"f_3/(864*epsilon**2) - 11/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(13824*epsilon**3) + 1/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","24108":"f_3/(2304*epsilon**3) - 11/(55296*epsilon**3) - 11/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","24109":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24110":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24111":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24112":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24113":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24114":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24115":"-f_3/(3840*epsilon**2) + 737/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 247/(3732480*epsilon**3) + 209/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24116":"181*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 683/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) - 79/(82944*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","24117":"23/(4478976*epsilon**2) - 7/(497664*epsilon**3) - 43/(559872*epsilon**4) + 5/(23328*epsilon**5) - 1/(7776*epsilon**6)","24118":"-13/(2239488*epsilon**2) - 19/(248832*epsilon**3) - 25/(279936*epsilon**4) + 5/(11664*epsilon**5) - 1/(3888*epsilon**6)","24119":"103/(559872*epsilon**2) + 35/(93312*epsilon**3) - 673/(559872*epsilon**4) + 7/(7776*epsilon**5) - 1/(3888*epsilon**6)","24120":"-f_3/(1728*epsilon**2) + 7/(6912*epsilon**2) - f_3/(576*epsilon**3) + 13/(6912*epsilon**3) + f_3/(432*epsilon**4) - 13/(1728*epsilon**4) + 1/(216*epsilon**5)","24121":"-1/(7776*epsilon**2) + 1/(6912*epsilon**3) + 95/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","24122":"-1/(7776*epsilon**2) + 1/(6912*epsilon**3) + 95/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","24123":"71/(124416*epsilon**2) + 5/(13824*epsilon**3) - 125/(31104*epsilon**4) + 1/(81*epsilon**5) - 1/(108*epsilon**6)","24124":"-103/(746496*epsilon**2) - 31/(248832*epsilon**3) + 229/(186624*epsilon**4) - 1/(576*epsilon**5) + 1/(1296*epsilon**6)","24125":"7/(62208*epsilon**2) - 11/(6912*epsilon**3) - 61/(15552*epsilon**4) + 19/(1296*epsilon**5) - 1/(108*epsilon**6)","24126":"-121/(373248*epsilon**2) - 5/(13824*epsilon**3) + 2/(729*epsilon**4) - 7/(1944*epsilon**5) + 1/(648*epsilon**6)","24127":"1/(6912*epsilon**3) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","24128":"1/(6912*epsilon**3) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","24129":"-11/(165888*epsilon**3) - 7/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24130":"-11/(165888*epsilon**3) - 7/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24131":"5/(82944*epsilon**4) + 5/(27648*epsilon**5) - 5/(20736*epsilon**6)","24132":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24133":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24134":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","24135":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24136":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24137":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","24138":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24139":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24140":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24141":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24142":"-47/(11520*epsilon**2) + 1/(5760*epsilon**3) - 17/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24143":"-55/(165888*epsilon**2) + 65/(331776*epsilon**3) + 103/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","24144":"5/(6912*epsilon**2) - 25/(13824*epsilon**3) - 47/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","24145":"5/(18432*epsilon**3) + 5/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","24146":"1565/(2239488*epsilon**2) - 329/(3732480*epsilon**3) + 317/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24147":"1565/(2239488*epsilon**2) - 329/(3732480*epsilon**3) + 317/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24148":"11*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 31/(207360*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3) - 1/(1280*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24149":"11*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 31/(207360*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3) - 1/(1280*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","24150":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24151":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24152":"8027/(22394880*epsilon**2) - 293/(3732480*epsilon**3) + 281/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","24153":"757*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3779/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) + 181/(414720*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","24154":"-23/(1492992*epsilon**2) + 155/(1492992*epsilon**3) - 115/(559872*epsilon**4) + 5/(23328*epsilon**5) - 1/(7776*epsilon**6)","24155":"13/(746496*epsilon**2) + 119/(746496*epsilon**3) - 97/(279936*epsilon**4) + 5/(11664*epsilon**5) - 1/(3888*epsilon**6)","24156":"-103/(186624*epsilon**2) + 101/(93312*epsilon**3) - 817/(559872*epsilon**4) + 7/(7776*epsilon**5) - 1/(3888*epsilon**6)","24157":"f_3/(576*epsilon**2) - 7/(2304*epsilon**2) - f_3/(576*epsilon**3) + 5/(768*epsilon**3) + f_3/(432*epsilon**4) - 13/(1728*epsilon**4) + 1/(216*epsilon**5)","24158":"1/(2592*epsilon**2) - 41/(20736*epsilon**3) + 239/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","24159":"1/(2592*epsilon**2) - 41/(20736*epsilon**3) + 239/(62208*epsilon**4) - 5/(1296*epsilon**5) + 1/(432*epsilon**6)","24160":"-71/(41472*epsilon**2) + 239/(41472*epsilon**3) - 413/(31104*epsilon**4) + 1/(81*epsilon**5) - 1/(108*epsilon**6)","24161":"103/(248832*epsilon**2) - 319/(248832*epsilon**3) + 373/(186624*epsilon**4) - 1/(576*epsilon**5) + 1/(1296*epsilon**6)","24162":"-7/(20736*epsilon**2) + 127/(20736*epsilon**3) - 205/(15552*epsilon**4) + 19/(1296*epsilon**5) - 1/(108*epsilon**6)","24163":"121/(124416*epsilon**2) - 349/(124416*epsilon**3) + 25/(5832*epsilon**4) - 7/(1944*epsilon**5) + 1/(648*epsilon**6)","24164":"-1/(2304*epsilon**3) + 1/(576*epsilon**4) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","24165":"-1/(2304*epsilon**3) + 1/(576*epsilon**4) - 13/(6912*epsilon**5) + 1/(576*epsilon**6)","24166":"11/(55296*epsilon**3) - 23/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24167":"11/(55296*epsilon**3) - 23/(55296*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24168":"-5/(27648*epsilon**4) + 5/(27648*epsilon**5) - 5/(20736*epsilon**6)","24169":"-935/(53747712*epsilon**2) + 1187/(17915904*epsilon**3) - 385/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24170":"-935/(53747712*epsilon**2) + 1187/(17915904*epsilon**3) - 385/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24171":"-23689/(67184640*epsilon**2) + 643/(11197440*epsilon**3) - 113/(373248*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","24172":"85/(2239488*epsilon**2) - 1/(4608*epsilon**3) + 7/(9216*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24173":"85/(2239488*epsilon**2) - 1/(4608*epsilon**3) + 7/(9216*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24174":"-f_3/(13824*epsilon**2) + pi**4/(691200*epsilon**2) + 13501/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 1673/(7464960*epsilon**3) + 103/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","24175":"85/(5971968*epsilon**3) - 77/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24176":"85/(5971968*epsilon**3) - 77/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24177":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24178":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24179":"757*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3779/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) + 181/(414720*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","24180":"11*f_3/(248832*epsilon**2) - 6589/(5971968*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(207360*epsilon**3) + 181/(497664*epsilon**3) - f_3/(1728*epsilon**4) + 31/(13824*epsilon**4) - 5/(3456*epsilon**5)","24181":"-f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + 599/(248832*epsilon**2) - f_3/(1152*epsilon**3) - 149/(27648*epsilon**3) + pi**4/(34560*epsilon**3) + f_3/(288*epsilon**4) - 29/(3456*epsilon**4) + 5/(576*epsilon**5)","24182":"-f_3/(27648*epsilon**3) - pi**4/(276480*epsilon**3) + 599/(663552*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 5/(4608*epsilon**5)","24183":"-101*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(460800*epsilon**2) + 1961/(7464960*epsilon**2) + f_3/(3840*epsilon**3) - 853/(2488320*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","24184":"-101*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(460800*epsilon**2) + 1961/(7464960*epsilon**2) + f_3/(3840*epsilon**3) - 853/(2488320*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","24185":"181*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 683/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) - 79/(82944*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","24186":"181*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 683/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) - 79/(82944*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","24187":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","24188":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","24189":"-53*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + 197/(7464960*epsilon**2) + pi**4/(460800*epsilon**2) + f_3/(3840*epsilon**3) - 113/(497664*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","24190":"-f_3**2/(240*epsilon**2) + 67*f_3/(8640*epsilon**2) - pi**4/(43200*epsilon**2) + 269/(414720*epsilon**2) - f_3/(360*epsilon**3) + 29/(8640*epsilon**3) - 1/(360*epsilon**4)","24191":"23*f_3/(1119744*epsilon**2) - 667/(26873856*epsilon**2) - 11*f_3/(93312*epsilon**3) + 365/(2239488*epsilon**3) + f_3/(7776*epsilon**4) - 17/(62208*epsilon**4) + 1/(7776*epsilon**5)","24192":"-13*f_3/(559872*epsilon**2) + 377/(13436928*epsilon**2) - 11*f_3/(46656*epsilon**3) + 293/(1119744*epsilon**3) + f_3/(3888*epsilon**4) - 17/(31104*epsilon**4) + 1/(3888*epsilon**5)","24193":"103*f_3/(139968*epsilon**2) - 2987/(3359232*epsilon**2) - 11*f_3/(15552*epsilon**3) + 1781/(1119744*epsilon**3) + f_3/(3888*epsilon**4) - 95/(93312*epsilon**4) + 1/(3888*epsilon**5)","24194":"-f_3**2/(432*epsilon**2) + 71*f_3/(10368*epsilon**2) - 203/(41472*epsilon**2) - f_3/(144*epsilon**3) + 25/(2592*epsilon**3) - 1/(216*epsilon**4)","24195":"-f_3/(1944*epsilon**2) + 29/(46656*epsilon**2) + 11*f_3/(5184*epsilon**3) - 383/(124416*epsilon**3) - f_3/(432*epsilon**4) + 17/(3456*epsilon**4) - 1/(432*epsilon**5)","24196":"-f_3/(1944*epsilon**2) + 29/(46656*epsilon**2) + 11*f_3/(5184*epsilon**3) - 383/(124416*epsilon**3) - f_3/(432*epsilon**4) + 17/(3456*epsilon**4) - 1/(432*epsilon**5)","24197":"71*f_3/(31104*epsilon**2) - 2059/(746496*epsilon**2) - 7*f_3/(1296*epsilon**3) + 137/(15552*epsilon**3) + f_3/(108*epsilon**4) - 43/(2592*epsilon**4) + 1/(108*epsilon**5)","24198":"-103*f_3/(186624*epsilon**2) + 2987/(4478976*epsilon**2) + f_3/(864*epsilon**3) - 91/(46656*epsilon**3) - f_3/(1296*epsilon**4) + 65/(31104*epsilon**4) - 1/(1296*epsilon**5)","24199":"7*f_3/(15552*epsilon**2) - 203/(373248*epsilon**2) - 5*f_3/(648*epsilon**3) + 19/(1944*epsilon**3) + f_3/(108*epsilon**4) - 49/(2592*epsilon**4) + 1/(108*epsilon**5)","24200":"-121*f_3/(93312*epsilon**2) + 3509/(2239488*epsilon**2) + 19*f_3/(7776*epsilon**3) - 793/(186624*epsilon**3) - f_3/(648*epsilon**4) + 67/(15552*epsilon**4) - 1/(648*epsilon**5)","24201":"f_3/(1728*epsilon**3) - 29/(41472*epsilon**3) - f_3/(576*epsilon**4) + 37/(13824*epsilon**4) - 1/(576*epsilon**5)","24202":"f_3/(1728*epsilon**3) - 29/(41472*epsilon**3) - f_3/(576*epsilon**4) + 37/(13824*epsilon**4) - 1/(576*epsilon**5)","24203":"-11*f_3/(41472*epsilon**3) + 319/(995328*epsilon**3) + f_3/(3456*epsilon**4) - 17/(27648*epsilon**4) + 1/(3456*epsilon**5)","24204":"-11*f_3/(41472*epsilon**3) + 319/(995328*epsilon**3) + f_3/(3456*epsilon**4) - 17/(27648*epsilon**4) + 1/(3456*epsilon**5)","24205":"5*f_3/(20736*epsilon**4) - 145/(497664*epsilon**4) + 5/(20736*epsilon**5)","24206":"121*f_3/(1492992*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 3685/(35831808*epsilon**2) - 11*f_3/(62208*epsilon**3) + 215/(2985984*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 35/(82944*epsilon**4) + 5/(20736*epsilon**5)","24207":"121*f_3/(1492992*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 3685/(35831808*epsilon**2) - 11*f_3/(62208*epsilon**3) + 215/(2985984*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 35/(82944*epsilon**4) + 5/(20736*epsilon**5)","24208":"1577*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 1/(414720*epsilon**2) - 11*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 719/(2488320*epsilon**3) + f_3/(25920*epsilon**4) - 127/(311040*epsilon**4) + 1/(5760*epsilon**5)","24209":"-11*f_3/(62208*epsilon**2) - 335/(1492992*epsilon**2) + pi**4/(622080*epsilon**2) + 5*f_3/(6912*epsilon**3) - pi**4/(207360*epsilon**3) + 5/(18432*epsilon**3) - f_3/(1728*epsilon**4) + 35/(20736*epsilon**4) - 5/(3456*epsilon**5)","24210":"-11*f_3/(62208*epsilon**2) - 335/(1492992*epsilon**2) + pi**4/(622080*epsilon**2) + 5*f_3/(6912*epsilon**3) - pi**4/(207360*epsilon**3) + 5/(18432*epsilon**3) - f_3/(1728*epsilon**4) + 35/(20736*epsilon**4) - 5/(3456*epsilon**5)","24211":"-221*f_3/(207360*epsilon**2) - 7*f_5/(17280*epsilon**2) + 119/(829440*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 1/(3072*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 71/(51840*epsilon**4) - 1/(960*epsilon**5)","24212":"-11*f_3/(165888*epsilon**3) - 335/(3981312*epsilon**3) + pi**4/(1658880*epsilon**3) + f_3/(13824*epsilon**4) - 25/(165888*epsilon**4) + 5/(27648*epsilon**5)","24213":"-11*f_3/(165888*epsilon**3) - 335/(3981312*epsilon**3) + pi**4/(1658880*epsilon**3) + f_3/(13824*epsilon**4) - 25/(165888*epsilon**4) + 5/(27648*epsilon**5)","24214":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","24215":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","24216":"7*f_3/(17280*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 43/(27648*epsilon**3) + 1/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24217":"7*f_3/(2160*epsilon**2) - 23/(3240*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 343/(138240*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24218":"37*f_3/(8640*epsilon**2) - f_5/(288*epsilon**2) - 107/(20736*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 59/(27648*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24219":"7*f_3/(2160*epsilon**2) - 23/(3240*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 343/(138240*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24220":"37*f_3/(8640*epsilon**2) - f_5/(288*epsilon**2) - 107/(20736*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 59/(27648*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24221":"7*f_3/(17280*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 43/(27648*epsilon**3) + 1/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24222":"-13*f_3/(69120*epsilon**2) - 11077/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) - 67/(7464960*epsilon**3) + 523/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","24223":"-13*f_3/(69120*epsilon**2) - 4093/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 869/(7464960*epsilon**3) + 451/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","24224":"-13*f_3/(69120*epsilon**2) - 11077/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) - 67/(7464960*epsilon**3) + 523/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","24225":"-53*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 2689/(2488320*epsilon**2) - f_3/(1080*epsilon**3) - 83/(82944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","24226":"-53*f_3/(25920*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(129600*epsilon**2) + 2741/(497664*epsilon**2) - f_3/(1080*epsilon**3) + 17/(414720*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","24227":"-53*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 2689/(2488320*epsilon**2) - f_3/(1080*epsilon**3) - 83/(82944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","24228":"41*f_3/(6912*epsilon**2) - f_5/(144*epsilon**2) - 1537/(414720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 229/(138240*epsilon**3) + 1/(192*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","24229":"23*f_3/(34560*epsilon**2) - 1187/(414720*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 221/(138240*epsilon**3) + 11/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","24230":"23*f_3/(34560*epsilon**2) - 1187/(414720*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 221/(138240*epsilon**3) + 11/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","24231":"-707*f_3/(103680*epsilon**2) - 43*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 29087/(1244160*epsilon**2) - 13*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1333/(207360*epsilon**3) + 11*f_3/(720*epsilon**4) - 137/(8640*epsilon**4) + 7/(1440*epsilon**5)","24232":"119/(23040*epsilon**2) + 59/(46080*epsilon**3) - 17/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24233":"7*f_3/(17280*epsilon**2) - pi**4/(34560*epsilon**2) + 1409/(207360*epsilon**2) - f_3/(288*epsilon**3) + 77/(27648*epsilon**3) - 13/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24234":"7*f_3/(17280*epsilon**2) - pi**4/(34560*epsilon**2) + 1409/(207360*epsilon**2) - f_3/(288*epsilon**3) + 77/(27648*epsilon**3) - 13/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24235":"-61*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 403/(559872*epsilon**2) - f_3/(8640*epsilon**3) + 1021/(7464960*epsilon**3) + 37/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24236":"-199/(279936*epsilon**2) - 779/(7464960*epsilon**3) + 49/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24237":"-61*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 403/(559872*epsilon**2) - f_3/(8640*epsilon**3) + 1021/(7464960*epsilon**3) + 37/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24238":"121*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 14849/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 337/(1244160*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","24239":"139*f_3/(155520*epsilon**2) + f_5/(1080*epsilon**2) - 20141/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - 553/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","24240":"121*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 14849/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 337/(1244160*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","24241":"f_3**2/(720*epsilon**2) + f_3/(960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(28800*epsilon**2) + 2881/(103680*epsilon**2) + f_3/(240*epsilon**3) - f_5/(72*epsilon**3) + 91/(8640*epsilon**3) - 1/(80*epsilon**4)","24242":"-f_3/(2592*epsilon**2) - 4787/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1931/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24243":"-7*f_3/(25920*epsilon**2) - 7811/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2147/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24244":"-25163/(22394880*epsilon**2) - 487/(1492992*epsilon**3) + 19/(12960*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24245":"-7*f_3/(25920*epsilon**2) - 7811/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2147/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24246":"-25163/(22394880*epsilon**2) - 487/(1492992*epsilon**3) + 19/(12960*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24247":"-f_3/(2592*epsilon**2) - 4787/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1931/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24248":"30049/(67184640*epsilon**2) + 4063/(22394880*epsilon**3) - 203/(233280*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","24249":"45691/(67184640*epsilon**2) + 5287/(22394880*epsilon**3) - 53/(58320*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","24250":"45691/(67184640*epsilon**2) + 5287/(22394880*epsilon**3) - 53/(58320*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","24251":"439*f_3/(103680*epsilon**2) + f_5/(90*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","24252":"619*f_3/(103680*epsilon**2) + 3*f_5/(320*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","24253":"619*f_3/(103680*epsilon**2) + 3*f_5/(320*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","24254":"-451*f_3/(207360*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5389/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 797/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","24255":"-155*f_3/(41472*epsilon**2) - 7*f_5/(5760*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 15109/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 1229/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","24256":"-451*f_3/(207360*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5389/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 797/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","24257":"181/(1866240*epsilon**2) + 311/(829440*epsilon**3) - 17/(38880*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24258":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24259":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24260":"-7*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 17/(746496*epsilon**2) - f_3/(5760*epsilon**3) + 427/(829440*epsilon**3) - 5/(15552*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24261":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1663/(1866240*epsilon**2) - f_3/(8640*epsilon**3) + 439/(829440*epsilon**3) - 13/(19440*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24262":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24263":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1663/(1866240*epsilon**2) - f_3/(8640*epsilon**3) + 439/(829440*epsilon**3) - 13/(19440*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24264":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24265":"-7*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 17/(746496*epsilon**2) - f_3/(5760*epsilon**3) + 427/(829440*epsilon**3) - 5/(15552*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24266":"61/(44789760*epsilon**2) - 641/(8957952*epsilon**3) + 19/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24267":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24268":"61/(44789760*epsilon**2) - 641/(8957952*epsilon**3) + 19/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24269":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24270":"11*f_3/(414720*epsilon**2) - 2417/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3889/(44789760*epsilon**3) + 37/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24271":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24272":"5/(27648*epsilon**3) + 5/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","24273":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24274":"-55/(497664*epsilon**3) + 1/(31104*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","24275":"59*f_3/(207360*epsilon**2) - 9137/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 7259/(22394880*epsilon**3) - 151/(933120*epsilon**4) + 43/(51840*epsilon**5) - 1/(2160*epsilon**6)","24276":"5/(20736*epsilon**3) - 11/(20736*epsilon**4) - 7/(5184*epsilon**5) + 1/(432*epsilon**6)","24277":"-f_3/(1440*epsilon**2) + 247/(699840*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 527/(1866240*epsilon**3) - 1/(3888*epsilon**4) - 11/(4320*epsilon**5) + 1/(360*epsilon**6)","24278":"5/(55296*epsilon**4) + 1/(13824*epsilon**5) - 1/(3456*epsilon**6)","24279":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24280":"-637/(8957952*epsilon**3) - 133/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","24281":"-637/(8957952*epsilon**3) - 133/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","24282":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24283":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24284":"f_3/(3456*epsilon**3) - 11/(82944*epsilon**3) - 11/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","24285":"f_3/(3456*epsilon**3) - 11/(82944*epsilon**3) - 11/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","24286":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24287":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24288":"-f_3/(13824*epsilon**3) + 889/(17915904*epsilon**3) + 139/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(3456*epsilon**6)","24289":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24290":"-f_3/(13824*epsilon**3) + 889/(17915904*epsilon**3) + 139/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(3456*epsilon**6)","24291":"-457/(8957952*epsilon**3) - 61/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","24292":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24293":"-f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) + 599/(995328*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 5/(6912*epsilon**5)","24294":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","24295":"-23/(17915904*epsilon**3) + 7/(559872*epsilon**4) - 7/(186624*epsilon**5) + 1/(31104*epsilon**6)","24296":"-41267/(806215680*epsilon**2) + 2597/(268738560*epsilon**3) + 41/(1119744*epsilon**4) - 101/(1866240*epsilon**5) + 1/(38880*epsilon**6)","24297":"13/(8957952*epsilon**3) + 5/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(15552*epsilon**6)","24298":"-31*f_3/(1244160*epsilon**2) - 1223/(25194240*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 5657/(134369280*epsilon**3) + 31/(699840*epsilon**4) - 101/(933120*epsilon**5) + 1/(19440*epsilon**6)","24299":"-103/(2239488*epsilon**3) + 511/(2239488*epsilon**4) - 1/(5184*epsilon**5) + 1/(15552*epsilon**6)","24300":"-91571/(201553920*epsilon**2) - 1043/(7464960*epsilon**3) + 13/(29160*epsilon**4) - 37/(155520*epsilon**5) + 1/(19440*epsilon**6)","24301":"f_3/(6912*epsilon**3) - 7/(27648*epsilon**3) - f_3/(1728*epsilon**4) + 1/(768*epsilon**4) - 1/(864*epsilon**5)","24302":"67*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - 689/(933120*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(2304*epsilon**3) - 209/(414720*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 25/(10368*epsilon**4) - 11/(8640*epsilon**5)","24303":"1/(31104*epsilon**3) - 65/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","24304":"49*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) + 6791/(22394880*epsilon**2) - f_3/(17280*epsilon**3) - 97/(829440*epsilon**3) - 43/(77760*epsilon**4) + 47/(51840*epsilon**5) - 1/(2160*epsilon**6)","24305":"1/(31104*epsilon**3) - 65/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","24306":"-71/(497664*epsilon**3) + 113/(124416*epsilon**4) - 5/(2592*epsilon**5) + 1/(432*epsilon**6)","24307":"-7*f_3/(23040*epsilon**2) - 46741/(22394880*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 29/(92160*epsilon**3) + 491/(311040*epsilon**4) - 137/(51840*epsilon**5) + 1/(540*epsilon**6)","24308":"103/(2985984*epsilon**3) - 157/(746496*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24309":"17*f_3/(82944*epsilon**2) + 1387/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 13/(4976640*epsilon**3) - 239/(622080*epsilon**4) + 43/(103680*epsilon**5) - 1/(6480*epsilon**6)","24310":"-7/(248832*epsilon**3) + 37/(62208*epsilon**4) - 13/(5184*epsilon**5) + 1/(432*epsilon**6)","24311":"-13*f_3/(6912*epsilon**2) - pi**4/(345600*epsilon**2) + 17011/(11197440*epsilon**2) - f_3/(2880*epsilon**3) + 379/(414720*epsilon**3) + 163/(155520*epsilon**4) - 17/(5184*epsilon**5) + 1/(540*epsilon**6)","24312":"121/(1492992*epsilon**3) - 89/(186624*epsilon**4) + 11/(15552*epsilon**5) - 1/(2592*epsilon**6)","24313":"11*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 26579/(26873856*epsilon**2) + f_3/(17280*epsilon**3) + 163/(2488320*epsilon**3) - 973/(933120*epsilon**4) + 29/(31104*epsilon**5) - 1/(3240*epsilon**6)","24314":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","24315":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","24316":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","24317":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","24318":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","24319":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","24320":"-5/(331776*epsilon**5) + 5/(82944*epsilon**6)","24321":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","24322":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","24323":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","24324":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","24325":"257/(4478976*epsilon**3) + 103/(2985984*epsilon**4) - 1/(10368*epsilon**5) + 1/(20736*epsilon**6)","24326":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","24327":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","24328":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","24329":"-f_3/(13824*epsilon**3) - 1223/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 37/(124416*epsilon**5) - 1/(3456*epsilon**6)","24330":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","24331":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","24332":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","24333":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","24334":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","24335":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24336":"11*f_3/(82944*epsilon**2) - 9779/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 5/(69984*epsilon**3) - 1/(186624*epsilon**4) + 23/(31104*epsilon**5) - 1/(1728*epsilon**6)","24337":"-f_3/(3456*epsilon**2) + 889/(4478976*epsilon**2) + f_3/(1152*epsilon**3) - 37/(165888*epsilon**3) - 29/(41472*epsilon**4) - 25/(10368*epsilon**5) + 1/(288*epsilon**6)","24338":"-f_3/(9216*epsilon**3) + 889/(11943936*epsilon**3) + 139/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(2304*epsilon**6)","24339":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24340":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24341":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24342":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24343":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24344":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24345":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","24346":"-1081/(483729408*epsilon**2) + 67/(6718464*epsilon**3) + 31/(3359232*epsilon**4) - 1/(17496*epsilon**5) + 1/(23328*epsilon**6)","24347":"611/(241864704*epsilon**2) + 97/(3359232*epsilon**3) - 5/(1679616*epsilon**4) - 1/(8748*epsilon**5) + 1/(11664*epsilon**6)","24348":"-4841/(60466176*epsilon**2) - 509/(20155392*epsilon**3) + 265/(839808*epsilon**4) - 19/(69984*epsilon**5) + 1/(11664*epsilon**6)","24349":"47*f_3/(186624*epsilon**2) - 329/(746496*epsilon**2) + 5*f_3/(15552*epsilon**3) - 11/(186624*epsilon**3) - f_3/(1296*epsilon**4) + 31/(15552*epsilon**4) - 1/(648*epsilon**5)","24350":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","24351":"47/(839808*epsilon**2) - 119/(746496*epsilon**3) - 5/(23328*epsilon**4) + 1/(972*epsilon**5) - 1/(1296*epsilon**6)","24352":"-3337/(13436928*epsilon**2) + 101/(373248*epsilon**3) + 47/(93312*epsilon**4) - 1/(324*epsilon**5) + 1/(324*epsilon**6)","24353":"4841/(80621568*epsilon**2) - 331/(6718464*epsilon**3) - 73/(279936*epsilon**4) + 23/(46656*epsilon**5) - 1/(3888*epsilon**6)","24354":"-329/(6718464*epsilon**2) + 145/(186624*epsilon**3) + 5/(23328*epsilon**4) - 5/(1296*epsilon**5) + 1/(324*epsilon**6)","24355":"5687/(40310784*epsilon**2) - 1/(11664*epsilon**3) - 169/(279936*epsilon**4) + 1/(972*epsilon**5) - 1/(1944*epsilon**6)","24356":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","24357":"-47/(746496*epsilon**3) + 1/(9216*epsilon**4) + 1/(2304*epsilon**5) - 1/(1728*epsilon**6)","24358":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","24359":"517/(17915904*epsilon**3) + 1/(186624*epsilon**4) - 1/(7776*epsilon**5) + 1/(10368*epsilon**6)","24360":"-235/(8957952*epsilon**4) - 25/(746496*epsilon**5) + 5/(62208*epsilon**6)","24361":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","24362":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","24363":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","24364":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","24365":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","24366":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","24367":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","24368":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","24369":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","24370":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","24371":"11*f_3/(20736*epsilon**2) - 649/(1990656*epsilon**2) - f_3/(1728*epsilon**3) + 85/(331776*epsilon**3) + 25/(27648*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24372":"11*f_3/(6912*epsilon**2) - 1067/(663552*epsilon**2) - f_3/(576*epsilon**3) + 725/(331776*epsilon**3) + 1/(3072*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24373":"11*f_3/(6912*epsilon**2) - 11/(8192*epsilon**2) - f_3/(576*epsilon**3) + 629/(331776*epsilon**3) + 1/(3072*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24374":"11*f_3/(6912*epsilon**2) - 1067/(663552*epsilon**2) - f_3/(576*epsilon**3) + 725/(331776*epsilon**3) + 1/(3072*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24375":"11*f_3/(6912*epsilon**2) - 11/(8192*epsilon**2) - f_3/(576*epsilon**3) + 629/(331776*epsilon**3) + 1/(3072*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24376":"11*f_3/(20736*epsilon**2) - 649/(1990656*epsilon**2) - f_3/(1728*epsilon**3) + 85/(331776*epsilon**3) + 25/(27648*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24377":"-11*f_3/(82944*epsilon**2) - 30943/(107495424*epsilon**2) + f_3/(6912*epsilon**3) + 3623/(4478976*epsilon**3) - 361/(373248*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","24378":"-11*f_3/(82944*epsilon**2) - 12727/(107495424*epsilon**2) + f_3/(6912*epsilon**3) + 2399/(4478976*epsilon**3) - 325/(373248*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","24379":"-11*f_3/(82944*epsilon**2) - 30943/(107495424*epsilon**2) + f_3/(6912*epsilon**3) + 3623/(4478976*epsilon**3) - 361/(373248*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","24380":"-187*f_3/(248832*epsilon**2) + 715/(2985984*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 7*f_3/(5184*epsilon**3) - 137/(124416*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 5/(3456*epsilon**4) - 1/(1728*epsilon**5)","24381":"-187*f_3/(248832*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 3091/(2985984*epsilon**2) + 7*f_3/(5184*epsilon**3) - 245/(124416*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 5/(3456*epsilon**4) - 1/(1728*epsilon**5)","24382":"-187*f_3/(248832*epsilon**2) + 715/(2985984*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 7*f_3/(5184*epsilon**3) - 137/(124416*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 5/(3456*epsilon**4) - 1/(1728*epsilon**5)","24383":"55*f_3/(41472*epsilon**2) - 2497/(1990656*epsilon**2) - 5*f_3/(3456*epsilon**3) + 109/(41472*epsilon**3) - 1/(1728*epsilon**4) - 5/(2592*epsilon**5) + 1/(864*epsilon**6)","24384":"11*f_3/(41472*epsilon**2) - 1265/(1990656*epsilon**2) - f_3/(3456*epsilon**3) + 59/(41472*epsilon**3) - 5/(2592*epsilon**5) + 1/(864*epsilon**6)","24385":"11*f_3/(41472*epsilon**2) - 1265/(1990656*epsilon**2) - f_3/(3456*epsilon**3) + 59/(41472*epsilon**3) - 5/(2592*epsilon**5) + 1/(864*epsilon**6)","24386":"-11*f_3/(2592*epsilon**2) + 2783/(497664*epsilon**2) + 23*f_3/(2592*epsilon**3) - 649/(62208*epsilon**3) - f_3/(216*epsilon**4) + 5/(864*epsilon**4) - 1/(864*epsilon**5)","24387":"77/(73728*epsilon**2) - 313/(110592*epsilon**3) + 73/(27648*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24388":"-11*f_3/(5184*epsilon**2) + 3223/(1990656*epsilon**2) + f_3/(432*epsilon**3) - 971/(331776*epsilon**3) + 19/(9216*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24389":"-11*f_3/(5184*epsilon**2) + 3223/(1990656*epsilon**2) + f_3/(432*epsilon**3) - 971/(331776*epsilon**3) + 19/(9216*epsilon**4) - 29/(20736*epsilon**5) + 1/(1728*epsilon**6)","24390":"-11*f_3/(62208*epsilon**2) + 10439/(107495424*epsilon**2) + f_3/(5184*epsilon**3) + 1303/(17915904*epsilon**3) - 23/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24391":"-19657/(107495424*epsilon**2) + 8359/(17915904*epsilon**3) - 85/(165888*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24392":"-11*f_3/(62208*epsilon**2) + 10439/(107495424*epsilon**2) + f_3/(5184*epsilon**3) + 1303/(17915904*epsilon**3) - 23/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24393":"319*f_3/(746496*epsilon**2) - 451/(995328*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 5*f_3/(7776*epsilon**3) + pi**4/(622080*epsilon**3) + 355/(373248*epsilon**3) + f_3/(5184*epsilon**4) - 7/(10368*epsilon**4) + 1/(5184*epsilon**5)","24394":"319*f_3/(746496*epsilon**2) - 583/(995328*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 5*f_3/(7776*epsilon**3) + pi**4/(622080*epsilon**3) + 409/(373248*epsilon**3) + f_3/(5184*epsilon**4) - 7/(10368*epsilon**4) + 1/(5184*epsilon**5)","24395":"319*f_3/(746496*epsilon**2) - 451/(995328*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 5*f_3/(7776*epsilon**3) + pi**4/(622080*epsilon**3) + 355/(373248*epsilon**3) + f_3/(5184*epsilon**4) - 7/(10368*epsilon**4) + 1/(5184*epsilon**5)","24396":"11*f_3/(3456*epsilon**2) - 55*f_5/(5184*epsilon**2) + 803/(124416*epsilon**2) - f_3/(288*epsilon**3) + 5*f_5/(432*epsilon**3) - 53/(5184*epsilon**3) + 1/(288*epsilon**4)","24397":"11*f_3/(124416*epsilon**2) - 14905/(107495424*epsilon**2) - f_3/(10368*epsilon**3) + 8287/(17915904*epsilon**3) - 31/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24398":"11*f_3/(124416*epsilon**2) - 17281/(107495424*epsilon**2) - f_3/(10368*epsilon**3) + 8719/(17915904*epsilon**3) - 31/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24399":"-30745/(107495424*epsilon**2) + 12751/(17915904*epsilon**3) - 109/(165888*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24400":"11*f_3/(124416*epsilon**2) - 17281/(107495424*epsilon**2) - f_3/(10368*epsilon**3) + 8719/(17915904*epsilon**3) - 31/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24401":"-30745/(107495424*epsilon**2) + 12751/(17915904*epsilon**3) - 109/(165888*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24402":"11*f_3/(124416*epsilon**2) - 14905/(107495424*epsilon**2) - f_3/(10368*epsilon**3) + 8287/(17915904*epsilon**3) - 31/(55296*epsilon**4) + 41/(124416*epsilon**5) - 1/(10368*epsilon**6)","24403":"5159/(35831808*epsilon**2) - 20531/(53747712*epsilon**3) + 1649/(4478976*epsilon**4) - 61/(373248*epsilon**5) + 1/(31104*epsilon**6)","24404":"2365/(11943936*epsilon**2) - 24491/(53747712*epsilon**3) + 1721/(4478976*epsilon**4) - 61/(373248*epsilon**5) + 1/(31104*epsilon**6)","24405":"2365/(11943936*epsilon**2) - 24491/(53747712*epsilon**3) + 1721/(4478976*epsilon**4) - 61/(373248*epsilon**5) + 1/(31104*epsilon**6)","24406":"77*f_3/(124416*epsilon**2) - 803/(373248*epsilon**2) + 11*pi**4/(1244160*epsilon**2) - 5*f_3/(1296*epsilon**3) - pi**4/(103680*epsilon**3) + 53/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","24407":"77*f_3/(124416*epsilon**2) - 803/(373248*epsilon**2) + 11*pi**4/(1244160*epsilon**2) - 5*f_3/(1296*epsilon**3) - pi**4/(103680*epsilon**3) + 53/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","24408":"77*f_3/(124416*epsilon**2) - 803/(373248*epsilon**2) + 11*pi**4/(1244160*epsilon**2) - 5*f_3/(1296*epsilon**3) - pi**4/(103680*epsilon**3) + 53/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","24409":"-209*f_3/(248832*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 6985/(5971968*epsilon**2) + 13*f_3/(5184*epsilon**3) - 1691/(497664*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 43/(13824*epsilon**4) - 1/(1152*epsilon**5)","24410":"-209*f_3/(248832*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 11737/(5971968*epsilon**2) + 13*f_3/(5184*epsilon**3) - 2123/(497664*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 43/(13824*epsilon**4) - 1/(1152*epsilon**5)","24411":"-209*f_3/(248832*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 6985/(5971968*epsilon**2) + 13*f_3/(5184*epsilon**3) - 1691/(497664*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 43/(13824*epsilon**4) - 1/(1152*epsilon**5)","24412":"5489/(107495424*epsilon**2) - 1/(9216*epsilon**3) - 25/(186624*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24413":"-11*f_3/(248832*epsilon**2) + 19349/(107495424*epsilon**2) + f_3/(20736*epsilon**3) - 73/(248832*epsilon**3) - 1/(11664*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24414":"-11*f_3/(248832*epsilon**2) + 19349/(107495424*epsilon**2) + f_3/(20736*epsilon**3) - 73/(248832*epsilon**3) - 1/(11664*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24415":"-11*f_3/(82944*epsilon**2) + 13013/(107495424*epsilon**2) + f_3/(6912*epsilon**3) - 35/(248832*epsilon**3) - 17/(93312*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24416":"-11*f_3/(62208*epsilon**2) + 28457/(107495424*epsilon**2) + f_3/(5184*epsilon**3) - 107/(248832*epsilon**3) - 7/(186624*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24417":"-11*f_3/(248832*epsilon**2) + 19349/(107495424*epsilon**2) + f_3/(20736*epsilon**3) - 73/(248832*epsilon**3) - 1/(11664*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24418":"-11*f_3/(62208*epsilon**2) + 28457/(107495424*epsilon**2) + f_3/(5184*epsilon**3) - 107/(248832*epsilon**3) - 7/(186624*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24419":"-11*f_3/(248832*epsilon**2) + 19349/(107495424*epsilon**2) + f_3/(20736*epsilon**3) - 73/(248832*epsilon**3) - 1/(11664*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24420":"-11*f_3/(82944*epsilon**2) + 13013/(107495424*epsilon**2) + f_3/(6912*epsilon**3) - 35/(248832*epsilon**3) - 17/(93312*epsilon**4) + 1/(2592*epsilon**5) - 1/(5184*epsilon**6)","24421":"-517/(71663616*epsilon**2) + 37/(13436928*epsilon**3) + 53/(1119744*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24422":"11*f_3/(497664*epsilon**2) - 275/(23887872*epsilon**2) - f_3/(41472*epsilon**3) + 1/(13436928*epsilon**3) + 31/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24423":"-517/(71663616*epsilon**2) + 37/(13436928*epsilon**3) + 53/(1119744*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24424":"11*f_3/(497664*epsilon**2) - 275/(23887872*epsilon**2) - f_3/(41472*epsilon**3) + 1/(13436928*epsilon**3) + 31/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24425":"11*f_3/(497664*epsilon**2) - 1793/(71663616*epsilon**2) - f_3/(41472*epsilon**3) + 397/(13436928*epsilon**3) + 11/(279936*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24426":"11*f_3/(497664*epsilon**2) - 275/(23887872*epsilon**2) - f_3/(41472*epsilon**3) + 1/(13436928*epsilon**3) + 31/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24427":"11/(82944*epsilon**3) - 23/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","24428":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24429":"-121/(5971968*epsilon**3) + 187/(1492992*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","24430":"-2827/(26873856*epsilon**2) + 923/(17915904*epsilon**3) + 367/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","24431":"11/(248832*epsilon**3) - 89/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(1728*epsilon**6)","24432":"11*f_3/(82944*epsilon**2) + 13453/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 551/(4478976*epsilon**3) - 209/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(1728*epsilon**6)","24433":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","24434":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","24435":"-55/(1679616*epsilon**3) + 347/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24436":"-55/(1679616*epsilon**3) + 347/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24437":"-451/(53747712*epsilon**2) - 7/(1327104*epsilon**3) + 223/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24438":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24439":"-11/(248832*epsilon**3) - 7/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","24440":"-11/(248832*epsilon**3) - 7/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","24441":"11*f_3/(124416*epsilon**2) - 1331/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 253/(17915904*epsilon**3) - 241/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24442":"-935/(53747712*epsilon**2) + 1187/(17915904*epsilon**3) - 385/(1492992*epsilon**4) + 61/(124416*epsilon**5) - 1/(3456*epsilon**6)","24443":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","24444":"-121/(6718464*epsilon**3) + 275/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","24445":"-385/(53747712*epsilon**2) - 167/(11943936*epsilon**3) + 247/(2985984*epsilon**4) - 1/(9216*epsilon**5) + 1/(20736*epsilon**6)","24446":"-11*f_3/(62208*epsilon**3) + 319/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 17/(41472*epsilon**4) + 1/(5184*epsilon**5)","24447":"121*f_3/(1492992*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 3685/(35831808*epsilon**2) - 11*f_3/(62208*epsilon**3) + 215/(2985984*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 35/(82944*epsilon**4) + 5/(20736*epsilon**5)","24448":"253/(161243136*epsilon**3) - 1/(93312*epsilon**4) + 11/(559872*epsilon**5) - 1/(93312*epsilon**6)","24449":"-34727/(3869835264*epsilon**2) + 605/(26873856*epsilon**3) - 173/(6718464*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","24450":"-143/(80621568*epsilon**3) - 1/(62208*epsilon**4) + 11/(279936*epsilon**5) - 1/(46656*epsilon**6)","24451":"-11*f_3/(1492992*epsilon**2) - 8195/(1934917632*epsilon**2) + f_3/(124416*epsilon**3) + 305/(13436928*epsilon**3) - 73/(1679616*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","24452":"1133/(20155392*epsilon**3) - 775/(6718464*epsilon**4) + 11/(139968*epsilon**5) - 1/(46656*epsilon**6)","24453":"-119141/(967458816*epsilon**2) + 41143/(161243136*epsilon**3) - 2453/(13436928*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","24454":"-11*f_3/(62208*epsilon**3) + 77/(248832*epsilon**3) + f_3/(5184*epsilon**4) - 43/(62208*epsilon**4) + 1/(2592*epsilon**5)","24455":"11*f_3/(55296*epsilon**2) - 6875/(17915904*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 1549/(1492992*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","24456":"-11/(279936*epsilon**3) + 17/(82944*epsilon**4) - 11/(31104*epsilon**5) + 1/(5184*epsilon**6)","24457":"5885/(80621568*epsilon**2) - 13927/(53747712*epsilon**3) + 1757/(4478976*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","24458":"-11/(279936*epsilon**3) + 17/(82944*epsilon**4) - 11/(31104*epsilon**5) + 1/(5184*epsilon**6)","24459":"781/(4478976*epsilon**3) - 25/(41472*epsilon**4) + 1/(864*epsilon**5) - 1/(1296*epsilon**6)","24460":"11*f_3/(27648*epsilon**2) - 51095/(107495424*epsilon**2) - f_3/(2304*epsilon**3) + 9199/(8957952*epsilon**3) - 281/(248832*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","24461":"-1133/(26873856*epsilon**3) + 301/(2239488*epsilon**4) - 29/(186624*epsilon**5) + 1/(15552*epsilon**6)","24462":"11*f_3/(248832*epsilon**2) + 3883/(107495424*epsilon**2) - f_3/(20736*epsilon**3) - 877/(5971968*epsilon**3) + 307/(1492992*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","24463":"77/(2239488*epsilon**3) - 13/(20736*epsilon**4) + 7/(5184*epsilon**5) - 1/(1296*epsilon**6)","24464":"-11*f_3/(20736*epsilon**2) + 6523/(26873856*epsilon**2) + f_3/(1728*epsilon**3) + 497/(4478976*epsilon**3) - 139/(124416*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","24465":"-1331/(13436928*epsilon**3) + 55/(186624*epsilon**4) - 5/(15552*epsilon**5) + 1/(7776*epsilon**6)","24466":"11*f_3/(248832*epsilon**2) + 76571/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 2537/(4478976*epsilon**3) + 601/(1119744*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","24467":"11/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","24468":"-11*f_3/(497664*epsilon**2) - 5137/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 245/(26873856*epsilon**3) + 269/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","24469":"11/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","24470":"-121/(5971968*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","24471":"2915/(322486272*epsilon**2) + 1979/(322486272*epsilon**3) - 145/(2985984*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","24472":"-121/(5971968*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","24473":"55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","24474":"11*f_3/(2985984*epsilon**2) - 209/(143327232*epsilon**2) - f_3/(248832*epsilon**3) - 1/(559872*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","24475":"847/(107495424*epsilon**3) - 275/(8957952*epsilon**4) + 29/(746496*epsilon**5) - 1/(62208*epsilon**6)","24476":"847/(107495424*epsilon**3) - 275/(8957952*epsilon**4) + 29/(746496*epsilon**5) - 1/(62208*epsilon**6)","24477":"2915/(322486272*epsilon**2) + 1979/(322486272*epsilon**3) - 145/(2985984*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","24478":"209/(10077696*epsilon**3) - 623/(13436928*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","24479":"-77/(4478976*epsilon**3) + 149/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(10368*epsilon**6)","24480":"-77/(4478976*epsilon**3) + 149/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(10368*epsilon**6)","24481":"-11*f_3/(497664*epsilon**2) - 5137/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 245/(26873856*epsilon**3) + 269/(2239488*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","24482":"-253/(8957952*epsilon**3) + 13/(124416*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","24483":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","24484":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","24485":"11*f_3/(2985984*epsilon**2) - 209/(143327232*epsilon**2) - f_3/(248832*epsilon**3) - 1/(559872*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","24486":"-121/(53747712*epsilon**3) - 11/(3359232*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","24487":"-121/(53747712*epsilon**3) - 11/(3359232*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","24488":"-23689/(67184640*epsilon**2) + 643/(11197440*epsilon**3) - 113/(373248*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","24489":"-2827/(26873856*epsilon**2) + 923/(17915904*epsilon**3) + 367/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","24490":"257/(1119744*epsilon**2) - 137/(248832*epsilon**3) - 199/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","24491":"257/(2985984*epsilon**3) + 103/(1990656*epsilon**4) - 1/(6912*epsilon**5) + 1/(13824*epsilon**6)","24492":"4879/(134369280*epsilon**2) - 89/(2799360*epsilon**3) + 347/(3732480*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","24493":"11*f_3/(62208*epsilon**2) - 2647/(67184640*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 181/(2239488*epsilon**3) - 493/(1866240*epsilon**4) + 13/(25920*epsilon**5) - 1/(4320*epsilon**6)","24494":"533/(67184640*epsilon**2) - 109/(5598720*epsilon**3) + 67/(746496*epsilon**4) - 1/(9720*epsilon**5) + 1/(25920*epsilon**6)","24495":"1577*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 1/(414720*epsilon**2) - 11*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 719/(2488320*epsilon**3) + f_3/(25920*epsilon**4) - 127/(311040*epsilon**4) + 1/(5760*epsilon**5)","24496":"-437/(181398528*epsilon**2) + 1337/(80621568*epsilon**3) - 323/(10077696*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","24497":"247/(90699264*epsilon**2) + 989/(40310784*epsilon**3) - 305/(5038848*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","24498":"-1957/(22674816*epsilon**2) + 5495/(30233088*epsilon**3) - 1673/(10077696*epsilon**4) + 31/(419904*epsilon**5) - 1/(69984*epsilon**6)","24499":"19*f_3/(69984*epsilon**2) - 133/(279936*epsilon**2) - 29*f_3/(93312*epsilon**3) + 1217/(1119744*epsilon**3) + f_3/(7776*epsilon**4) - 79/(93312*epsilon**4) + 1/(3888*epsilon**5)","24500":"19/(314928*epsilon**2) - 89/(279936*epsilon**3) + 655/(1119744*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","24501":"19/(314928*epsilon**2) - 89/(279936*epsilon**3) + 655/(1119744*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","24502":"-1349/(5038848*epsilon**2) + 2105/(2239488*epsilon**3) - 1085/(559872*epsilon**4) + 1/(648*epsilon**5) - 1/(1944*epsilon**6)","24503":"1957/(30233088*epsilon**2) - 8459/(40310784*epsilon**3) + 929/(3359232*epsilon**4) - 47/(279936*epsilon**5) + 1/(23328*epsilon**6)","24504":"-133/(2519424*epsilon**2) + 1081/(1119744*epsilon**3) - 601/(279936*epsilon**4) + 13/(7776*epsilon**5) - 1/(1944*epsilon**6)","24505":"2299/(15116544*epsilon**2) - 3095/(6718464*epsilon**3) + 61/(104976*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","24506":"-19/(279936*epsilon**3) + 35/(124416*epsilon**4) - 11/(41472*epsilon**5) + 1/(10368*epsilon**6)","24507":"-19/(279936*epsilon**3) + 35/(124416*epsilon**4) - 11/(41472*epsilon**5) + 1/(10368*epsilon**6)","24508":"209/(6718464*epsilon**3) - 623/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","24509":"209/(6718464*epsilon**3) - 623/(8957952*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","24510":"-95/(3359232*epsilon**4) + 145/(4478976*epsilon**5) - 5/(373248*epsilon**6)","24511":"-265/(13436928*epsilon**2) + 163/(6718464*epsilon**3) + 773/(4478976*epsilon**4) - 11/(46656*epsilon**5) + 1/(10368*epsilon**6)","24512":"-265/(35831808*epsilon**3) - 469/(35831808*epsilon**4) + 19/(746496*epsilon**5) - 1/(82944*epsilon**6)","24513":"17*f_3/(2488320*epsilon**2) - 2153/(537477120*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) - 1373/(268738560*epsilon**3) - 113/(11197440*epsilon**4) + 47/(1866240*epsilon**5) - 1/(77760*epsilon**6)","24514":"-f_3/(864*epsilon**2) + 59/(82944*epsilon**2) + f_3/(288*epsilon**3) - 53/(27648*epsilon**3) - 11/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24515":"-f_3/(288*epsilon**2) + 97/(27648*epsilon**2) + f_3/(96*epsilon**3) - 317/(27648*epsilon**3) + 5/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24516":"-f_3/(288*epsilon**2) + 3/(1024*epsilon**2) + f_3/(96*epsilon**3) - 269/(27648*epsilon**3) + 5/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24517":"-f_3/(288*epsilon**2) + 97/(27648*epsilon**2) + f_3/(96*epsilon**3) - 317/(27648*epsilon**3) + 5/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24518":"-f_3/(288*epsilon**2) + 3/(1024*epsilon**2) + f_3/(96*epsilon**3) - 269/(27648*epsilon**3) + 5/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24519":"-f_3/(864*epsilon**2) + 59/(82944*epsilon**2) + f_3/(288*epsilon**3) - 53/(27648*epsilon**3) - 11/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24520":"f_3/(3456*epsilon**2) + 2813/(4478976*epsilon**2) - f_3/(1152*epsilon**3) - 1475/(497664*epsilon**3) + 173/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","24521":"f_3/(3456*epsilon**2) + 1157/(4478976*epsilon**2) - f_3/(1152*epsilon**3) - 827/(497664*epsilon**3) + 149/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","24522":"f_3/(3456*epsilon**2) + 2813/(4478976*epsilon**2) - f_3/(1152*epsilon**3) - 1475/(497664*epsilon**3) + 173/(41472*epsilon**4) - 11/(3456*epsilon**5) + 1/(864*epsilon**6)","24523":"17*f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) - 65/(124416*epsilon**2) - 7*f_3/(1152*epsilon**3) + pi**4/(34560*epsilon**3) + 47/(13824*epsilon**3) + f_3/(288*epsilon**4) - 23/(3456*epsilon**4) + 1/(288*epsilon**5)","24524":"17*f_3/(10368*epsilon**2) - 281/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - 7*f_3/(1152*epsilon**3) + pi**4/(34560*epsilon**3) + 119/(13824*epsilon**3) + f_3/(288*epsilon**4) - 23/(3456*epsilon**4) + 1/(288*epsilon**5)","24525":"17*f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) - 65/(124416*epsilon**2) - 7*f_3/(1152*epsilon**3) + pi**4/(34560*epsilon**3) + 47/(13824*epsilon**3) + f_3/(288*epsilon**4) - 23/(3456*epsilon**4) + 1/(288*epsilon**5)","24526":"-5*f_3/(1728*epsilon**2) + 227/(82944*epsilon**2) + 5*f_3/(576*epsilon**3) - 101/(9216*epsilon**3) + 5/(768*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","24527":"-f_3/(1728*epsilon**2) + 115/(82944*epsilon**2) + f_3/(576*epsilon**3) - 53/(9216*epsilon**3) + 7/(2304*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","24528":"-f_3/(1728*epsilon**2) + 115/(82944*epsilon**2) + f_3/(576*epsilon**3) - 53/(9216*epsilon**3) + 7/(2304*epsilon**4) + 13/(1728*epsilon**5) - 1/(144*epsilon**6)","24529":"f_3/(108*epsilon**2) - 253/(20736*epsilon**2) - f_3/(27*epsilon**3) + 955/(20736*epsilon**3) + f_3/(36*epsilon**4) - 53/(1728*epsilon**4) + 1/(144*epsilon**5)","24530":"-7/(3072*epsilon**2) + 97/(9216*epsilon**3) - 59/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24531":"f_3/(216*epsilon**2) - 293/(82944*epsilon**2) - f_3/(72*epsilon**3) + 121/(9216*epsilon**3) - 43/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24532":"f_3/(216*epsilon**2) - 293/(82944*epsilon**2) - f_3/(72*epsilon**3) + 121/(9216*epsilon**3) - 43/(4608*epsilon**4) + 11/(1728*epsilon**5) - 1/(288*epsilon**6)","24533":"f_3/(2592*epsilon**2) - 949/(4478976*epsilon**2) - f_3/(864*epsilon**3) + 367/(1492992*epsilon**3) + 137/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24534":"1787/(4478976*epsilon**2) - 2657/(1492992*epsilon**3) + 185/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24535":"f_3/(2592*epsilon**2) - 949/(4478976*epsilon**2) - f_3/(864*epsilon**3) + 367/(1492992*epsilon**3) + 137/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24536":"-29*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 41/(41472*epsilon**2) + 11*f_3/(3456*epsilon**3) - 493/(124416*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(864*epsilon**5)","24537":"-29*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 53/(41472*epsilon**2) + 11*f_3/(3456*epsilon**3) - 601/(124416*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(864*epsilon**5)","24538":"-29*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 41/(41472*epsilon**2) + 11*f_3/(3456*epsilon**3) - 493/(124416*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(864*epsilon**5)","24539":"-f_3/(144*epsilon**2) + 5*f_5/(216*epsilon**2) - 73/(5184*epsilon**2) + f_3/(48*epsilon**3) - 5*f_5/(72*epsilon**3) + 85/(1728*epsilon**3) - 1/(48*epsilon**4)","24540":"-f_3/(5184*epsilon**2) + 1355/(4478976*epsilon**2) + f_3/(1728*epsilon**3) - 2369/(1492992*epsilon**3) + 209/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24541":"-f_3/(5184*epsilon**2) + 1571/(4478976*epsilon**2) + f_3/(1728*epsilon**3) - 2585/(1492992*epsilon**3) + 209/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24542":"2795/(4478976*epsilon**2) - 4097/(1492992*epsilon**3) + 257/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24543":"-f_3/(5184*epsilon**2) + 1571/(4478976*epsilon**2) + f_3/(1728*epsilon**3) - 2585/(1492992*epsilon**3) + 209/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24544":"2795/(4478976*epsilon**2) - 4097/(1492992*epsilon**3) + 257/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24545":"-f_3/(5184*epsilon**2) + 1355/(4478976*epsilon**2) + f_3/(1728*epsilon**3) - 2369/(1492992*epsilon**3) + 209/(82944*epsilon**4) - 17/(10368*epsilon**5) + 1/(1728*epsilon**6)","24546":"-469/(1492992*epsilon**2) + 6419/(4478976*epsilon**3) - 433/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","24547":"-215/(497664*epsilon**2) + 8147/(4478976*epsilon**3) - 457/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","24548":"-215/(497664*epsilon**2) + 8147/(4478976*epsilon**3) - 457/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(5184*epsilon**6)","24549":"-7*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 73/(15552*epsilon**2) + 19*f_3/(1728*epsilon**3) - 85/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","24550":"-7*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 73/(15552*epsilon**2) + 19*f_3/(1728*epsilon**3) - 85/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","24551":"-7*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 73/(15552*epsilon**2) + 19*f_3/(1728*epsilon**3) - 85/(5184*epsilon**3) + pi**4/(17280*epsilon**3) - f_3/(48*epsilon**4) + 1/(144*epsilon**4)","24552":"19*f_3/(10368*epsilon**2) - 635/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - 31*f_3/(3456*epsilon**3) - pi**4/(34560*epsilon**3) + 1019/(82944*epsilon**3) + f_3/(96*epsilon**4) - 1/(64*epsilon**4) + 1/(192*epsilon**5)","24553":"19*f_3/(10368*epsilon**2) - 1067/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - 31*f_3/(3456*epsilon**3) - pi**4/(34560*epsilon**3) + 1451/(82944*epsilon**3) + f_3/(96*epsilon**4) - 1/(64*epsilon**4) + 1/(192*epsilon**5)","24554":"19*f_3/(10368*epsilon**2) - 635/(248832*epsilon**2) + pi**4/(103680*epsilon**2) - 31*f_3/(3456*epsilon**3) - pi**4/(34560*epsilon**3) + 1019/(82944*epsilon**3) + f_3/(96*epsilon**4) - 1/(64*epsilon**4) + 1/(192*epsilon**5)","24555":"-499/(4478976*epsilon**2) + 671/(1492992*epsilon**3) + 1/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24556":"f_3/(10368*epsilon**2) - 1759/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + 2075/(1492992*epsilon**3) - 1/(4608*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24557":"f_3/(10368*epsilon**2) - 1759/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + 2075/(1492992*epsilon**3) - 1/(4608*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24558":"f_3/(3456*epsilon**2) - 1183/(4478976*epsilon**2) - f_3/(1152*epsilon**3) + 1211/(1492992*epsilon**3) + 5/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24559":"f_3/(2592*epsilon**2) - 2587/(4478976*epsilon**2) - f_3/(864*epsilon**3) + 3047/(1492992*epsilon**3) - 7/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24560":"f_3/(10368*epsilon**2) - 1759/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + 2075/(1492992*epsilon**3) - 1/(4608*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24561":"f_3/(2592*epsilon**2) - 2587/(4478976*epsilon**2) - f_3/(864*epsilon**3) + 3047/(1492992*epsilon**3) - 7/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24562":"f_3/(10368*epsilon**2) - 1759/(4478976*epsilon**2) - f_3/(3456*epsilon**3) + 2075/(1492992*epsilon**3) - 1/(4608*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24563":"f_3/(3456*epsilon**2) - 1183/(4478976*epsilon**2) - f_3/(1152*epsilon**3) + 1211/(1492992*epsilon**3) + 5/(13824*epsilon**4) - 17/(10368*epsilon**5) + 1/(864*epsilon**6)","24564":"47/(2985984*epsilon**2) - 323/(8957952*epsilon**3) - 31/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24565":"-f_3/(20736*epsilon**2) + 25/(995328*epsilon**2) + f_3/(6912*epsilon**3) - 431/(8957952*epsilon**3) - 43/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24566":"47/(2985984*epsilon**2) - 323/(8957952*epsilon**3) - 31/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24567":"-f_3/(20736*epsilon**2) + 25/(995328*epsilon**2) + f_3/(6912*epsilon**3) - 431/(8957952*epsilon**3) - 43/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24568":"-f_3/(20736*epsilon**2) + 163/(2985984*epsilon**2) + f_3/(6912*epsilon**3) - 1511/(8957952*epsilon**3) - 19/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24569":"-f_3/(20736*epsilon**2) + 25/(995328*epsilon**2) + f_3/(6912*epsilon**3) - 431/(8957952*epsilon**3) - 43/(248832*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24570":"-1/(3456*epsilon**3) + 1/(864*epsilon**4) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","24571":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24572":"11/(248832*epsilon**3) - 89/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(1728*epsilon**6)","24573":"257/(1119744*epsilon**2) - 137/(248832*epsilon**3) - 199/(248832*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","24574":"-1/(10368*epsilon**3) + 5/(5184*epsilon**4) - 11/(3456*epsilon**5) + 1/(288*epsilon**6)","24575":"-f_3/(3456*epsilon**2) - 1223/(4478976*epsilon**2) + f_3/(1152*epsilon**3) + 131/(165888*epsilon**3) + 53/(41472*epsilon**4) - 49/(10368*epsilon**5) + 1/(288*epsilon**6)","24576":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","24577":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","24578":"5/(69984*epsilon**3) - 19/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24579":"5/(69984*epsilon**3) - 19/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24580":"41/(2239488*epsilon**2) - 35/(1492992*epsilon**3) - 37/(165888*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24581":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24582":"1/(10368*epsilon**3) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","24583":"1/(10368*epsilon**3) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","24584":"-f_3/(5184*epsilon**2) + 121/(2239488*epsilon**2) + f_3/(1728*epsilon**3) - 1/(13824*epsilon**3) + 5/(27648*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24585":"85/(2239488*epsilon**2) - 1/(4608*epsilon**3) + 7/(9216*epsilon**4) - 5/(2592*epsilon**5) + 1/(576*epsilon**6)","24586":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","24587":"11/(279936*epsilon**3) - 13/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","24588":"35/(2239488*epsilon**2) + 1/(1492992*epsilon**3) - 5/(18432*epsilon**4) + 5/(10368*epsilon**5) - 1/(3456*epsilon**6)","24589":"f_3/(2592*epsilon**3) - 29/(62208*epsilon**3) - f_3/(864*epsilon**4) + 37/(20736*epsilon**4) - 1/(864*epsilon**5)","24590":"-11*f_3/(62208*epsilon**2) - 335/(1492992*epsilon**2) + pi**4/(622080*epsilon**2) + 5*f_3/(6912*epsilon**3) - pi**4/(207360*epsilon**3) + 5/(18432*epsilon**3) - f_3/(1728*epsilon**4) + 35/(20736*epsilon**4) - 5/(3456*epsilon**5)","24591":"-23/(6718464*epsilon**3) + 67/(2239488*epsilon**4) - 5/(62208*epsilon**5) + 1/(15552*epsilon**6)","24592":"3157/(161243136*epsilon**2) - 4649/(53747712*epsilon**3) + 163/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(31104*epsilon**6)","24593":"13/(3359232*epsilon**3) + 31/(1119744*epsilon**4) - 5/(31104*epsilon**5) + 1/(7776*epsilon**6)","24594":"f_3/(62208*epsilon**2) + 745/(80621568*epsilon**2) - f_3/(20736*epsilon**3) - 1805/(26873856*epsilon**3) + 127/(746496*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","24595":"-103/(839808*epsilon**3) + 17/(34992*epsilon**4) - 37/(93312*epsilon**5) + 1/(7776*epsilon**6)","24596":"10831/(40310784*epsilon**2) - 1597/(1492992*epsilon**3) + 673/(746496*epsilon**4) - 11/(31104*epsilon**5) + 1/(15552*epsilon**6)","24597":"f_3/(2592*epsilon**3) - 7/(10368*epsilon**3) - f_3/(864*epsilon**4) + 29/(10368*epsilon**4) - 1/(432*epsilon**5)","24598":"-f_3/(2304*epsilon**2) - pi**4/(622080*epsilon**2) + 625/(746496*epsilon**2) + 13*f_3/(6912*epsilon**3) - 961/(248832*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 1/(216*epsilon**4) - 1/(576*epsilon**5)","24599":"1/(11664*epsilon**3) - 19/(31104*epsilon**4) + 5/(3456*epsilon**5) - 1/(864*epsilon**6)","24600":"-535/(3359232*epsilon**2) + 649/(746496*epsilon**3) - 133/(82944*epsilon**4) + 23/(15552*epsilon**5) - 1/(1728*epsilon**6)","24601":"1/(11664*epsilon**3) - 19/(31104*epsilon**4) + 5/(3456*epsilon**5) - 1/(864*epsilon**6)","24602":"-71/(186624*epsilon**3) + 127/(62208*epsilon**4) - 11/(2592*epsilon**5) + 1/(216*epsilon**6)","24603":"-f_3/(1152*epsilon**2) + 4645/(4478976*epsilon**2) + f_3/(384*epsilon**3) - 6301/(1492992*epsilon**3) + 95/(20736*epsilon**4) - 47/(10368*epsilon**5) + 1/(432*epsilon**6)","24604":"103/(1119744*epsilon**3) - 175/(373248*epsilon**4) + 11/(15552*epsilon**5) - 1/(2592*epsilon**6)","24605":"-f_3/(10368*epsilon**2) - 353/(4478976*epsilon**2) + f_3/(3456*epsilon**3) + 703/(1492992*epsilon**3) - 223/(248832*epsilon**4) + 5/(7776*epsilon**5) - 1/(5184*epsilon**6)","24606":"-7/(93312*epsilon**3) + 47/(31104*epsilon**4) - 7/(1296*epsilon**5) + 1/(216*epsilon**6)","24607":"f_3/(864*epsilon**2) - 593/(1119744*epsilon**2) - f_3/(288*epsilon**3) + 287/(373248*epsilon**3) + 83/(20736*epsilon**4) - 7/(1296*epsilon**5) + 1/(432*epsilon**6)","24608":"121/(559872*epsilon**3) - 197/(186624*epsilon**4) + 23/(15552*epsilon**5) - 1/(1296*epsilon**6)","24609":"-f_3/(10368*epsilon**2) - 6961/(13436928*epsilon**2) + f_3/(3456*epsilon**3) + 9965/(4478976*epsilon**3) - 305/(124416*epsilon**4) + 5/(3456*epsilon**5) - 1/(2592*epsilon**6)","24610":"-1/(10368*epsilon**4) + 1/(1728*epsilon**5) - 1/(1152*epsilon**6)","24611":"f_3/(20736*epsilon**2) + 467/(26873856*epsilon**2) - f_3/(6912*epsilon**3) - 119/(8957952*epsilon**3) - 251/(746496*epsilon**4) + 53/(62208*epsilon**5) - 1/(1728*epsilon**6)","24612":"-1/(10368*epsilon**4) + 1/(1728*epsilon**5) - 1/(1152*epsilon**6)","24613":"11/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","24614":"-265/(13436928*epsilon**2) + 163/(6718464*epsilon**3) + 773/(4478976*epsilon**4) - 11/(46656*epsilon**5) + 1/(10368*epsilon**6)","24615":"11/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","24616":"-5/(124416*epsilon**5) + 5/(41472*epsilon**6)","24617":"-f_3/(124416*epsilon**2) + 19/(5971968*epsilon**2) + f_3/(41472*epsilon**3) - 13/(5971968*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","24618":"-77/(4478976*epsilon**3) + 149/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(10368*epsilon**6)","24619":"-19/(419904*epsilon**3) + 35/(186624*epsilon**4) - 11/(62208*epsilon**5) + 1/(15552*epsilon**6)","24620":"7/(186624*epsilon**3) - 1/(3456*epsilon**4) + 5/(6912*epsilon**5) - 1/(1728*epsilon**6)","24621":"7/(186624*epsilon**3) - 1/(3456*epsilon**4) + 5/(6912*epsilon**5) - 1/(1728*epsilon**6)","24622":"f_3/(20736*epsilon**2) + 467/(26873856*epsilon**2) - f_3/(6912*epsilon**3) - 119/(8957952*epsilon**3) - 251/(746496*epsilon**4) + 53/(62208*epsilon**5) - 1/(1728*epsilon**6)","24623":"23/(373248*epsilon**3) - 43/(124416*epsilon**4) + 19/(31104*epsilon**5) - 1/(2592*epsilon**6)","24624":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","24625":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","24626":"-f_3/(124416*epsilon**2) + 19/(5971968*epsilon**2) + f_3/(41472*epsilon**3) - 13/(5971968*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","24627":"11/(2239488*epsilon**3) - 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","24628":"11/(2239488*epsilon**3) - 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","24629":"-f_3/(13824*epsilon**2) + pi**4/(691200*epsilon**2) + 13501/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 1673/(7464960*epsilon**3) + 103/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","24630":"11*f_3/(82944*epsilon**2) + 13453/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 551/(4478976*epsilon**3) - 209/(373248*epsilon**4) + 35/(31104*epsilon**5) - 1/(1728*epsilon**6)","24631":"-f_3/(3456*epsilon**2) - 1223/(4478976*epsilon**2) + f_3/(1152*epsilon**3) + 131/(165888*epsilon**3) + 53/(41472*epsilon**4) - 49/(10368*epsilon**5) + 1/(288*epsilon**6)","24632":"-f_3/(9216*epsilon**3) - 1223/(11943936*epsilon**3) - 11/(995328*epsilon**4) + 37/(82944*epsilon**5) - 1/(2304*epsilon**6)","24633":"7*f_3/(138240*epsilon**2) - 9787/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2429/(44789760*epsilon**3) - 229/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","24634":"-41*f_3/(69120*epsilon**2) + 1/(22394880*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) + 487/(7464960*epsilon**3) + 67/(155520*epsilon**4) - 31/(17280*epsilon**5) + 1/(720*epsilon**6)","24635":"7*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) - 2713/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 1133/(44789760*epsilon**3) - 211/(933120*epsilon**4) + 43/(103680*epsilon**5) - 1/(4320*epsilon**6)","24636":"-221*f_3/(207360*epsilon**2) - 7*f_5/(17280*epsilon**2) + 119/(829440*epsilon**2) + pi**4/(230400*epsilon**2) + f_3/(1920*epsilon**3) - 1/(3072*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 71/(51840*epsilon**4) - 1/(960*epsilon**5)","24637":"529/(161243136*epsilon**2) - 23/(839808*epsilon**3) + 257/(3359232*epsilon**4) - 13/(139968*epsilon**5) + 1/(23328*epsilon**6)","24638":"-299/(80621568*epsilon**2) - 47/(1679616*epsilon**3) + 221/(1679616*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","24639":"2369/(20155392*epsilon**2) - 2819/(6718464*epsilon**3) + 61/(104976*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","24640":"-23*f_3/(62208*epsilon**2) + 161/(248832*epsilon**2) + 5*f_3/(5184*epsilon**3) - 151/(62208*epsilon**3) - f_3/(1296*epsilon**4) + 17/(5184*epsilon**4) - 1/(648*epsilon**5)","24641":"-23/(279936*epsilon**2) + 413/(746496*epsilon**3) - 133/(93312*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","24642":"-23/(279936*epsilon**2) + 413/(746496*epsilon**3) - 133/(93312*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","24643":"1633/(4478976*epsilon**2) - 677/(373248*epsilon**3) + 419/(93312*epsilon**4) - 11/(1944*epsilon**5) + 1/(324*epsilon**6)","24644":"-2369/(26873856*epsilon**2) + 929/(2239488*epsilon**3) - 221/(279936*epsilon**4) + 11/(15552*epsilon**5) - 1/(3888*epsilon**6)","24645":"161/(2239488*epsilon**2) - 265/(186624*epsilon**3) + 113/(23328*epsilon**4) - 25/(3888*epsilon**5) + 1/(324*epsilon**6)","24646":"-2783/(13436928*epsilon**2) + 521/(559872*epsilon**3) - 475/(279936*epsilon**4) + 17/(11664*epsilon**5) - 1/(1944*epsilon**6)","24647":"23/(248832*epsilon**3) - 43/(82944*epsilon**4) + 19/(20736*epsilon**5) - 1/(1728*epsilon**6)","24648":"23/(248832*epsilon**3) - 43/(82944*epsilon**4) + 19/(20736*epsilon**5) - 1/(1728*epsilon**6)","24649":"-253/(5971968*epsilon**3) + 13/(82944*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","24650":"-253/(5971968*epsilon**3) + 13/(82944*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","24651":"115/(2985984*epsilon**4) - 25/(248832*epsilon**5) + 5/(62208*epsilon**6)","24652":"f_3/(55296*epsilon**3) + 467/(71663616*epsilon**3) + 29/(1990656*epsilon**4) - 41/(497664*epsilon**5) + 1/(13824*epsilon**6)","24653":"-7*f_3/(311040*epsilon**2) + 43/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 241/(67184640*epsilon**3) + 5/(559872*epsilon**4) - 13/(155520*epsilon**5) + 1/(12960*epsilon**6)","24654":"-f_3/(2304*epsilon**3) + 59/(221184*epsilon**3) + 1/(12288*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24655":"-f_3/(768*epsilon**3) + 97/(73728*epsilon**3) - 13/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24656":"-f_3/(768*epsilon**3) + 9/(8192*epsilon**3) - 13/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24657":"-f_3/(768*epsilon**3) + 97/(73728*epsilon**3) - 13/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24658":"-f_3/(768*epsilon**3) + 9/(8192*epsilon**3) - 13/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24659":"-f_3/(2304*epsilon**3) + 59/(221184*epsilon**3) + 1/(12288*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24660":"f_3/(9216*epsilon**3) + 2813/(11943936*epsilon**3) - 403/(995328*epsilon**4) + 29/(82944*epsilon**5) - 1/(6912*epsilon**6)","24661":"f_3/(9216*epsilon**3) + 1157/(11943936*epsilon**3) - 331/(995328*epsilon**4) + 29/(82944*epsilon**5) - 1/(6912*epsilon**6)","24662":"f_3/(9216*epsilon**3) + 2813/(11943936*epsilon**3) - 403/(995328*epsilon**4) + 29/(82944*epsilon**5) - 1/(6912*epsilon**6)","24663":"17*f_3/(27648*epsilon**3) - pi**4/(276480*epsilon**3) - 65/(331776*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 1/(2304*epsilon**5)","24664":"17*f_3/(27648*epsilon**3) - 281/(331776*epsilon**3) - pi**4/(276480*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 1/(2304*epsilon**5)","24665":"17*f_3/(27648*epsilon**3) - pi**4/(276480*epsilon**3) - 65/(331776*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 1/(2304*epsilon**5)","24666":"-5*f_3/(4608*epsilon**3) + 227/(221184*epsilon**3) - 19/(18432*epsilon**4) - 1/(1536*epsilon**5) + 1/(1152*epsilon**6)","24667":"-f_3/(4608*epsilon**3) + 115/(221184*epsilon**3) - 11/(18432*epsilon**4) - 1/(1536*epsilon**5) + 1/(1152*epsilon**6)","24668":"-f_3/(4608*epsilon**3) + 115/(221184*epsilon**3) - 11/(18432*epsilon**4) - 1/(1536*epsilon**5) + 1/(1152*epsilon**6)","24669":"f_3/(288*epsilon**3) - 253/(55296*epsilon**3) - f_3/(288*epsilon**4) + 49/(13824*epsilon**4) - 1/(1152*epsilon**5)","24670":"-7/(8192*epsilon**3) + 17/(12288*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24671":"f_3/(576*epsilon**3) - 293/(221184*epsilon**3) + 35/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24672":"f_3/(576*epsilon**3) - 293/(221184*epsilon**3) + 35/(36864*epsilon**4) - 1/(1536*epsilon**5) + 1/(2304*epsilon**6)","24673":"f_3/(6912*epsilon**3) - 949/(11943936*epsilon**3) - 97/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24674":"1787/(11943936*epsilon**3) - 145/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24675":"f_3/(6912*epsilon**3) - 949/(11943936*epsilon**3) - 97/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24676":"-29*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 41/(110592*epsilon**3) + f_3/(6912*epsilon**4) - 31/(82944*epsilon**4) + 1/(6912*epsilon**5)","24677":"-29*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 53/(110592*epsilon**3) + f_3/(6912*epsilon**4) - 31/(82944*epsilon**4) + 1/(6912*epsilon**5)","24678":"-29*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 41/(110592*epsilon**3) + f_3/(6912*epsilon**4) - 31/(82944*epsilon**4) + 1/(6912*epsilon**5)","24679":"-f_3/(384*epsilon**3) + 5*f_5/(576*epsilon**3) - 73/(13824*epsilon**3) + 1/(384*epsilon**4)","24680":"-f_3/(13824*epsilon**3) + 1355/(11943936*epsilon**3) - 169/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24681":"-f_3/(13824*epsilon**3) + 1571/(11943936*epsilon**3) - 169/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24682":"2795/(11943936*epsilon**3) - 217/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24683":"-f_3/(13824*epsilon**3) + 1571/(11943936*epsilon**3) - 169/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24684":"2795/(11943936*epsilon**3) - 217/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24685":"-f_3/(13824*epsilon**3) + 1355/(11943936*epsilon**3) - 169/(663552*epsilon**4) + 5/(27648*epsilon**5) - 1/(13824*epsilon**6)","24686":"-469/(3981312*epsilon**3) + 1099/(5971968*epsilon**4) - 25/(248832*epsilon**5) + 1/(41472*epsilon**6)","24687":"-215/(1327104*epsilon**3) + 1171/(5971968*epsilon**4) - 25/(248832*epsilon**5) + 1/(41472*epsilon**6)","24688":"-215/(1327104*epsilon**3) + 1171/(5971968*epsilon**4) - 25/(248832*epsilon**5) + 1/(41472*epsilon**6)","24689":"-7*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 73/(41472*epsilon**3) + f_3/(384*epsilon**4) - 1/(1152*epsilon**4)","24690":"-7*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 73/(41472*epsilon**3) + f_3/(384*epsilon**4) - 1/(1152*epsilon**4)","24691":"-7*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 73/(41472*epsilon**3) + f_3/(384*epsilon**4) - 1/(1152*epsilon**4)","24692":"19*f_3/(27648*epsilon**3) - 635/(663552*epsilon**3) + pi**4/(276480*epsilon**3) - f_3/(768*epsilon**4) + 1/(576*epsilon**4) - 1/(1536*epsilon**5)","24693":"19*f_3/(27648*epsilon**3) - 1067/(663552*epsilon**3) + pi**4/(276480*epsilon**3) - f_3/(768*epsilon**4) + 1/(576*epsilon**4) - 1/(1536*epsilon**5)","24694":"19*f_3/(27648*epsilon**3) - 635/(663552*epsilon**3) + pi**4/(276480*epsilon**3) - f_3/(768*epsilon**4) + 1/(576*epsilon**4) - 1/(1536*epsilon**5)","24695":"-499/(11943936*epsilon**3) + 43/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24696":"f_3/(27648*epsilon**3) - 1759/(11943936*epsilon**3) + 79/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24697":"f_3/(27648*epsilon**3) - 1759/(11943936*epsilon**3) + 79/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24698":"f_3/(9216*epsilon**3) - 1183/(11943936*epsilon**3) + 7/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24699":"f_3/(6912*epsilon**3) - 2587/(11943936*epsilon**3) + 115/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24700":"f_3/(27648*epsilon**3) - 1759/(11943936*epsilon**3) + 79/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24701":"f_3/(6912*epsilon**3) - 2587/(11943936*epsilon**3) + 115/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24702":"f_3/(27648*epsilon**3) - 1759/(11943936*epsilon**3) + 79/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24703":"f_3/(9216*epsilon**3) - 1183/(11943936*epsilon**3) + 7/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(6912*epsilon**6)","24704":"47/(7962624*epsilon**3) + 25/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24705":"-f_3/(55296*epsilon**3) + 25/(2654208*epsilon**3) + 61/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24706":"47/(7962624*epsilon**3) + 25/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24707":"-f_3/(55296*epsilon**3) + 25/(2654208*epsilon**3) + 61/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24708":"-f_3/(55296*epsilon**3) + 163/(7962624*epsilon**3) - 11/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24709":"-f_3/(55296*epsilon**3) + 25/(2654208*epsilon**3) + 61/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24710":"-1/(9216*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","24711":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24712":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","24713":"257/(2985984*epsilon**3) + 103/(1990656*epsilon**4) - 1/(6912*epsilon**5) + 1/(13824*epsilon**6)","24714":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","24715":"-f_3/(9216*epsilon**3) - 1223/(11943936*epsilon**3) - 11/(995328*epsilon**4) + 37/(82944*epsilon**5) - 1/(2304*epsilon**6)","24716":"-1/(73728*epsilon**5) + 1/(18432*epsilon**6)","24717":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","24718":"5/(186624*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24719":"5/(186624*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24720":"41/(5971968*epsilon**3) + 47/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24721":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24722":"1/(27648*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","24723":"1/(27648*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","24724":"-f_3/(13824*epsilon**3) + 121/(5971968*epsilon**3) + 67/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24725":"85/(5971968*epsilon**3) - 77/(1990656*epsilon**4) + 7/(41472*epsilon**5) - 1/(4608*epsilon**6)","24726":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","24727":"11/(746496*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","24728":"35/(5971968*epsilon**3) + 71/(3981312*epsilon**4) - 1/(20736*epsilon**5) + 1/(27648*epsilon**6)","24729":"f_3/(6912*epsilon**4) - 29/(165888*epsilon**4) + 1/(6912*epsilon**5)","24730":"-11*f_3/(165888*epsilon**3) - 335/(3981312*epsilon**3) + pi**4/(1658880*epsilon**3) + f_3/(13824*epsilon**4) - 25/(165888*epsilon**4) + 5/(27648*epsilon**5)","24731":"-23/(17915904*epsilon**4) + 11/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24732":"3157/(429981696*epsilon**3) - 373/(35831808*epsilon**4) + 29/(2985984*epsilon**5) - 1/(248832*epsilon**6)","24733":"13/(8957952*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","24734":"f_3/(165888*epsilon**3) + 745/(214990848*epsilon**3) - 265/(17915904*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24735":"-103/(2239488*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","24736":"10831/(107495424*epsilon**3) - 1771/(17915904*epsilon**4) + 31/(746496*epsilon**5) - 1/(124416*epsilon**6)","24737":"f_3/(6912*epsilon**4) - 7/(27648*epsilon**4) + 1/(3456*epsilon**5)","24738":"-f_3/(6144*epsilon**3) - pi**4/(1658880*epsilon**3) + 625/(1990656*epsilon**3) + f_3/(4608*epsilon**4) - 7/(13824*epsilon**4) + 1/(4608*epsilon**5)","24739":"1/(31104*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","24740":"-535/(8957952*epsilon**3) + 877/(5971968*epsilon**4) - 5/(31104*epsilon**5) + 1/(13824*epsilon**6)","24741":"1/(31104*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","24742":"-71/(497664*epsilon**4) + 7/(20736*epsilon**5) - 1/(1728*epsilon**6)","24743":"-f_3/(3072*epsilon**3) + 4645/(11943936*epsilon**3) - 23/(55296*epsilon**4) + 13/(27648*epsilon**5) - 1/(3456*epsilon**6)","24744":"103/(2985984*epsilon**4) - 1/(13824*epsilon**5) + 1/(20736*epsilon**6)","24745":"-f_3/(27648*epsilon**3) - 353/(11943936*epsilon**3) + 175/(1990656*epsilon**4) - 1/(13824*epsilon**5) + 1/(41472*epsilon**6)","24746":"-7/(248832*epsilon**4) + 5/(10368*epsilon**5) - 1/(1728*epsilon**6)","24747":"f_3/(2304*epsilon**3) - 593/(2985984*epsilon**3) - 17/(55296*epsilon**4) + 1/(1728*epsilon**5) - 1/(3456*epsilon**6)","24748":"121/(1492992*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","24749":"-f_3/(27648*epsilon**3) - 6961/(35831808*epsilon**3) + 751/(2985984*epsilon**4) - 41/(248832*epsilon**5) + 1/(20736*epsilon**6)","24750":"-1/(27648*epsilon**5) + 1/(9216*epsilon**6)","24751":"f_3/(55296*epsilon**3) + 467/(71663616*epsilon**3) + 29/(1990656*epsilon**4) - 41/(497664*epsilon**5) + 1/(13824*epsilon**6)","24752":"-1/(27648*epsilon**5) + 1/(9216*epsilon**6)","24753":"11/(663552*epsilon**5) - 1/(55296*epsilon**6)","24754":"-265/(35831808*epsilon**3) - 469/(35831808*epsilon**4) + 19/(746496*epsilon**5) - 1/(82944*epsilon**6)","24755":"11/(663552*epsilon**5) - 1/(55296*epsilon**6)","24756":"-5/(331776*epsilon**6)","24757":"-f_3/(331776*epsilon**3) + 19/(15925248*epsilon**3) + 11/(3981312*epsilon**4) + 7/(995328*epsilon**5) - 1/(82944*epsilon**6)","24758":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","24759":"-19/(1119744*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24760":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","24761":"23/(995328*epsilon**4) - 5/(82944*epsilon**5) + 1/(20736*epsilon**6)","24762":"7/(1327104*epsilon**5) - 1/(110592*epsilon**6)","24763":"7/(1327104*epsilon**5) - 1/(110592*epsilon**6)","24764":"-f_3/(331776*epsilon**3) + 19/(15925248*epsilon**3) + 11/(3981312*epsilon**4) + 7/(995328*epsilon**5) - 1/(82944*epsilon**6)","24765":"11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24766":"11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24767":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24768":"-11*f_3/(497664*epsilon**2) + 2365/(214990848*epsilon**2) + f_3/(41472*epsilon**3) + 47/(3359232*epsilon**3) + 5/(373248*epsilon**4) - 25/(186624*epsilon**5) + 1/(10368*epsilon**6)","24769":"f_3/(20736*epsilon**2) - 215/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 137/(8957952*epsilon**3) + 59/(746496*epsilon**4) + 29/(62208*epsilon**5) - 1/(1728*epsilon**6)","24770":"f_3/(55296*epsilon**3) - 215/(23887872*epsilon**3) - 127/(5971968*epsilon**4) - 17/(497664*epsilon**5) + 1/(13824*epsilon**6)","24771":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24772":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24773":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24774":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","24775":"253/(967458816*epsilon**2) - 101/(120932352*epsilon**3) - 67/(20155392*epsilon**4) + 1/(93312*epsilon**5) - 1/(139968*epsilon**6)","24776":"-143/(483729408*epsilon**2) - 227/(60466176*epsilon**3) - 31/(10077696*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","24777":"1133/(120932352*epsilon**2) + 1795/(120932352*epsilon**3) - 305/(5038848*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","24778":"-11*f_3/(373248*epsilon**2) + 77/(1492992*epsilon**2) - 7*f_3/(93312*epsilon**3) + 1/(13824*epsilon**3) + f_3/(7776*epsilon**4) - 35/(93312*epsilon**4) + 1/(3888*epsilon**5)","24779":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","24780":"-11/(1679616*epsilon**2) + 139/(13436928*epsilon**3) + 19/(279936*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","24781":"781/(26873856*epsilon**2) + 35/(6718464*epsilon**3) - 103/(559872*epsilon**4) + 7/(11664*epsilon**5) - 1/(1944*epsilon**6)","24782":"-1133/(161243136*epsilon**2) - 127/(40310784*epsilon**3) + 49/(839808*epsilon**4) - 25/(279936*epsilon**5) + 1/(23328*epsilon**6)","24783":"77/(13436928*epsilon**2) - 281/(3359232*epsilon**3) - 11/(69984*epsilon**4) + 17/(23328*epsilon**5) - 1/(1944*epsilon**6)","24784":"-1331/(80621568*epsilon**2) - 55/(5038848*epsilon**3) + 221/(1679616*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","24785":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","24786":"11/(1492992*epsilon**3) - 5/(1492992*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","24787":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","24788":"-121/(35831808*epsilon**3) - 11/(2239488*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","24789":"55/(17915904*epsilon**4) + 35/(4478976*epsilon**5) - 5/(373248*epsilon**6)","24790":"7*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 7/(11943936*epsilon**2) - f_3/(311040*epsilon**3) + 19/(14929920*epsilon**3) + 11/(3732480*epsilon**4) + 7/(933120*epsilon**5) - 1/(77760*epsilon**6)","24791":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24792":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24793":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24794":"-f_3/(25920*epsilon**2) - pi**4/(518400*epsilon**2) + 8549/(11197440*epsilon**2) - f_3/(4320*epsilon**3) + 3697/(7464960*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24795":"-11*f_3/(51840*epsilon**2) + f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 1159/(2239488*epsilon**2) - f_3/(4320*epsilon**3) + 653/(1492992*epsilon**3) - 7/(31104*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24796":"f_3/(11520*epsilon**2) - pi**4/(1036800*epsilon**2) - 127/(11197440*epsilon**2) - f_3/(8640*epsilon**3) + 1681/(7464960*epsilon**3) + 1/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24797":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","24798":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 12029/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 1567/(44789760*epsilon**3) - 523/(1866240*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","24799":"-f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 33989/(268738560*epsilon**2) + f_3/(34560*epsilon**3) + 3367/(44789760*epsilon**3) - 119/(373248*epsilon**4) + 109/(311040*epsilon**5) - 1/(6480*epsilon**6)","24800":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","24801":"49*f_3/(311040*epsilon**2) + f_5/(2160*epsilon**2) - 8791/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 353/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","24802":"49*f_3/(311040*epsilon**2) - 7*f_5/(17280*epsilon**2) - 1231/(14929920*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 79/(2488320*epsilon**3) - f_3/(4320*epsilon**4) + 53/(103680*epsilon**4) - 7/(17280*epsilon**5)","24803":"-109*f_3/(207360*epsilon**2) + f_5/(864*epsilon**2) - pi**4/(2073600*epsilon**2) + 7067/(22394880*epsilon**2) - f_3/(17280*epsilon**3) + 3449/(7464960*epsilon**3) - 127/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","24804":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","24805":"f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 8021/(22394880*epsilon**2) + f_3/(17280*epsilon**3) + 2513/(7464960*epsilon**3) - 91/(155520*epsilon**4) - 37/(51840*epsilon**5) + 1/(1080*epsilon**6)","24806":"151*f_3/(622080*epsilon**2) + 43*f_5/(17280*epsilon**2) - 3641/(1492992*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 101*f_3/(51840*epsilon**3) - 2149/(1244160*epsilon**3) - pi**4/(518400*epsilon**3) - 11*f_3/(4320*epsilon**4) + 143/(51840*epsilon**4) - 7/(8640*epsilon**5)","24807":"-3587/(5598720*epsilon**2) - 715/(1492992*epsilon**3) + 163/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24808":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24809":"-67*f_3/(103680*epsilon**2) - 419/(559872*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 4583/(7464960*epsilon**3) + 127/(155520*epsilon**4) - 7/(10368*epsilon**5) + 1/(2160*epsilon**6)","24810":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24811":"1579/(22394880*epsilon**2) + 2489/(44789760*epsilon**3) - 11/(62208*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24812":"5*f_3/(124416*epsilon**2) - 385/(4478976*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 35/(8957952*epsilon**3) - 43/(311040*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24813":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","24814":"-17*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - pi**4/(933120*epsilon**2) + 12763/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 1081/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","24815":"-f_3/(58320*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(933120*epsilon**2) + 9199/(44789760*epsilon**2) - f_3/(7776*epsilon**3) + pi**4/(1555200*epsilon**3) + 173/(1492992*epsilon**3) + f_3/(12960*epsilon**4) - 89/(311040*epsilon**4) + 7/(51840*epsilon**5)","24816":"-f_3**2/(4320*epsilon**2) + 13*f_3/(17280*epsilon**2) - f_5/(576*epsilon**2) - 209/(69120*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 23/(10368*epsilon**3) + 1/(480*epsilon**4)","24817":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24818":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24819":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24820":"f_3/(15552*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3857/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24821":"5399/(44789760*epsilon**2) + 5009/(44789760*epsilon**3) - 41/(155520*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24822":"13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 551/(44789760*epsilon**2) - f_3/(25920*epsilon**3) + 3641/(44789760*epsilon**3) - 7/(31104*epsilon**4) + 19/(103680*epsilon**5) - 1/(12960*epsilon**6)","24823":"-5663/(134369280*epsilon**2) - 1609/(26873856*epsilon**3) + 73/(466560*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","24824":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","24825":"-8789/(134369280*epsilon**2) - 9701/(134369280*epsilon**3) + 19/(116640*epsilon**4) - 31/(311040*epsilon**5) + 1/(38880*epsilon**6)","24826":"-11*f_3/(13824*epsilon**2) - f_5/(540*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","24827":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","24828":"-5*f_3/(4608*epsilon**2) - f_5/(640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 209/(207360*epsilon**2) - 49*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 23/(31104*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","24829":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","24830":"71*f_3/(138240*epsilon**2) + 7*f_5/(34560*epsilon**2) - 8257/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1909/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","24831":"7*f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - 1993/(14929920*epsilon**2) - pi**4/(1382400*epsilon**2) + 61*f_3/(103680*epsilon**3) - 1477/(2488320*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 31/(20736*epsilon**4) - 11/(17280*epsilon**5)","24832":"-103/(5598720*epsilon**2) - 559/(8957952*epsilon**3) + 1/(17280*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24833":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24834":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24835":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24836":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24837":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24838":"7*f_3/(622080*epsilon**2) - 493/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(44789760*epsilon**3) + 1/(10368*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24839":"7*f_3/(248832*epsilon**2) - 821/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 3911/(44789760*epsilon**3) + 1/(12960*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24840":"-f_3/(46080*epsilon**2) + 503/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3407/(44789760*epsilon**3) + 1/(25920*epsilon**4) + 17/(103680*epsilon**5) - 1/(6480*epsilon**6)","24841":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","24842":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","24843":"47/(89579520*epsilon**2) + 907/(89579520*epsilon**3) + 1/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","24844":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","24845":"f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 139/(29859840*epsilon**2) - f_3/(207360*epsilon**3) + 1279/(89579520*epsilon**3) - 17/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","24846":"f_3/(497664*epsilon**2) - 503/(89579520*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 967/(89579520*epsilon**3) + 19/(5598720*epsilon**4) - 13/(373248*epsilon**5) + 1/(38880*epsilon**6)","24847":"85/(8957952*epsilon**3) - 77/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","24848":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24849":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","24850":"-11*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 9013/(268738560*epsilon**2) + f_3/(103680*epsilon**3) + 6097/(134369280*epsilon**3) + 241/(5598720*epsilon**4) - 1/(6912*epsilon**5) + 1/(12960*epsilon**6)","24851":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","24852":"13*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) - 1231/(44789760*epsilon**2) - f_3/(8640*epsilon**3) - 119/(2799360*epsilon**3) - 1/(933120*epsilon**4) + 1/(2160*epsilon**5) - 1/(2160*epsilon**6)","24853":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","24854":"-f_3/(103680*epsilon**2) - 31/(7464960*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 17/(1866240*epsilon**3) - 1/(46656*epsilon**4) - 1/(25920*epsilon**5) + 1/(12960*epsilon**6)","24855":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","24856":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","24857":"-23*f_3/(2488320*epsilon**2) + 229/(59719680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 421/(89579520*epsilon**3) + 7/(746496*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24858":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24859":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","24860":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","24861":"13*f_3/(248832*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 23/(1990656*epsilon**2) - 7*f_3/(103680*epsilon**3) + 733/(44789760*epsilon**3) + 11/(373248*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24862":"7*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 115/(5971968*epsilon**2) - f_3/(34560*epsilon**3) + 589/(44789760*epsilon**3) - 17/(1866240*epsilon**4) + 19/(103680*epsilon**5) - 1/(4320*epsilon**6)","24863":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","24864":"41/(8957952*epsilon**3) + 47/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","24865":"-23*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1027/(179159040*epsilon**2) + f_3/(207360*epsilon**3) + 373/(89579520*epsilon**3) + 47/(3732480*epsilon**4) - 31/(622080*epsilon**5) + 1/(25920*epsilon**6)","24866":"-11*f_3/(248832*epsilon**3) - 335/(5971968*epsilon**3) + pi**4/(2488320*epsilon**3) + f_3/(20736*epsilon**4) - 25/(248832*epsilon**4) + 5/(41472*epsilon**5)","24867":"211*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 2057/(44789760*epsilon**2) - 11*pi**4/(37324800*epsilon**2) - 11*f_3/(311040*epsilon**3) - 467/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 13/(103680*epsilon**4) + 1/(5760*epsilon**5)","24868":"161/(322486272*epsilon**3) - 25/(6718464*epsilon**4) + 1/(124416*epsilon**5) - 1/(186624*epsilon**6)","24869":"-91/(161243136*epsilon**3) - 1/(209952*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","24870":"721/(40310784*epsilon**3) - 643/(13436928*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","24871":"-7*f_3/(124416*epsilon**3) + 49/(497664*epsilon**3) + f_3/(10368*epsilon**4) - 35/(124416*epsilon**4) + 1/(5184*epsilon**5)","24872":"-7/(559872*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","24873":"-7/(559872*epsilon**3) + 109/(1492992*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","24874":"497/(8957952*epsilon**3) - 169/(746496*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","24875":"-721/(53747712*epsilon**3) + 229/(4478976*epsilon**4) - 25/(373248*epsilon**5) + 1/(31104*epsilon**6)","24876":"49/(4478976*epsilon**3) - 77/(373248*epsilon**4) + 17/(31104*epsilon**5) - 1/(2592*epsilon**6)","24877":"-847/(26873856*epsilon**3) + 127/(1119744*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","24878":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","24879":"7/(497664*epsilon**4) - 11/(165888*epsilon**5) + 1/(13824*epsilon**6)","24880":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","24881":"-77/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","24882":"35/(5971968*epsilon**5) - 5/(497664*epsilon**6)","24883":"-121/(53747712*epsilon**3) - 11/(3359232*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","24884":"-265/(53747712*epsilon**3) - 469/(53747712*epsilon**4) + 19/(1119744*epsilon**5) - 1/(124416*epsilon**6)","24885":"11/(2239488*epsilon**3) - 5/(2239488*epsilon**4) - 11/(186624*epsilon**5) + 1/(15552*epsilon**6)","24886":"f_3/(82944*epsilon**3) + 467/(107495424*epsilon**3) + 29/(2985984*epsilon**4) - 41/(746496*epsilon**5) + 1/(20736*epsilon**6)","24887":"11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24888":"-f_3/(497664*epsilon**3) + 19/(23887872*epsilon**3) + 11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24889":"-f_3/(497664*epsilon**3) + 19/(23887872*epsilon**3) + 11/(5971968*epsilon**4) + 7/(1492992*epsilon**5) - 1/(124416*epsilon**6)","24890":"f_3/(768*epsilon**2) - 41/(30720*epsilon**2) - pi**4/(115200*epsilon**2) - f_3/(960*epsilon**3) - 7/(15360*epsilon**3) + 1/(1920*epsilon**4) + 1/(192*epsilon**5) - 1/(120*epsilon**6)","24891":"-11*f_3/(13824*epsilon**2) + 143/(221184*epsilon**2) + f_3/(1152*epsilon**3) + 1/(3456*epsilon**3) - 1/(3456*epsilon**4) - 7/(1728*epsilon**5) + 1/(288*epsilon**6)","24892":"f_3/(576*epsilon**2) - 13/(9216*epsilon**2) - f_3/(192*epsilon**3) + 19/(9216*epsilon**3) + 11/(2304*epsilon**4) + 7/(576*epsilon**5) - 1/(48*epsilon**6)","24893":"f_3/(1536*epsilon**3) - 13/(24576*epsilon**3) - 5/(6144*epsilon**4) - 1/(1536*epsilon**5) + 1/(384*epsilon**6)","24894":"-31*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 19703/(44789760*epsilon**2) + f_3/(5760*epsilon**3) + 551/(1492992*epsilon**3) + 41/(311040*epsilon**4) - 1/(640*epsilon**5) + 1/(720*epsilon**6)","24895":"41*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 677/(829440*epsilon**2) - 7*f_3/(2880*epsilon**3) + 29/(27648*epsilon**3) + 11/(5760*epsilon**4) + 1/(192*epsilon**5) - 1/(120*epsilon**6)","24896":"-f_3/(4320*epsilon**2) - 917/(3732480*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 31/(62208*epsilon**3) - 23/(25920*epsilon**4) - 1/(1080*epsilon**5) + 1/(360*epsilon**6)","24897":"-31*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 14051/(44789760*epsilon**2) + f_3/(5760*epsilon**3) + 407/(1492992*epsilon**3) + 1/(62208*epsilon**4) - 1/(640*epsilon**5) + 1/(720*epsilon**6)","24898":"35*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 4483/(1244160*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 779/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(160*epsilon**5)","24899":"115/(8957952*epsilon**2) - 71/(1119744*epsilon**3) - 11/(559872*epsilon**4) + 7/(23328*epsilon**5) - 1/(3888*epsilon**6)","24900":"-65/(4478976*epsilon**2) - 89/(559872*epsilon**3) + 25/(279936*epsilon**4) + 7/(11664*epsilon**5) - 1/(1944*epsilon**6)","24901":"515/(1119744*epsilon**2) - 83/(1119744*epsilon**3) - 233/(139968*epsilon**4) + 1/(648*epsilon**5) - 1/(1944*epsilon**6)","24902":"-5*f_3/(3456*epsilon**2) + 35/(13824*epsilon**2) - f_3/(864*epsilon**3) - 1/(1152*epsilon**3) + f_3/(216*epsilon**4) - 1/(96*epsilon**4) + 1/(108*epsilon**5)","24903":"-5/(15552*epsilon**2) + 133/(124416*epsilon**3) + 5/(7776*epsilon**4) - 7/(1296*epsilon**5) + 1/(216*epsilon**6)","24904":"-5/(15552*epsilon**2) + 133/(124416*epsilon**3) + 5/(7776*epsilon**4) - 7/(1296*epsilon**5) + 1/(216*epsilon**6)","24905":"355/(248832*epsilon**2) - 139/(62208*epsilon**3) - 23/(15552*epsilon**4) + 5/(324*epsilon**5) - 1/(54*epsilon**6)","24906":"-515/(1492992*epsilon**2) + 167/(373248*epsilon**3) + 7/(5832*epsilon**4) - 7/(2592*epsilon**5) + 1/(648*epsilon**6)","24907":"35/(124416*epsilon**2) - 143/(31104*epsilon**3) + 1/(972*epsilon**4) + 13/(648*epsilon**5) - 1/(54*epsilon**6)","24908":"-605/(746496*epsilon**2) + 41/(46656*epsilon**3) + 133/(46656*epsilon**4) - 11/(1944*epsilon**5) + 1/(324*epsilon**6)","24909":"5/(13824*epsilon**3) - 11/(13824*epsilon**4) - 7/(3456*epsilon**5) + 1/(288*epsilon**6)","24910":"5/(13824*epsilon**3) - 11/(13824*epsilon**4) - 7/(3456*epsilon**5) + 1/(288*epsilon**6)","24911":"-55/(331776*epsilon**3) + 1/(20736*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","24912":"-55/(331776*epsilon**3) + 1/(20736*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","24913":"25/(165888*epsilon**4) + 5/(41472*epsilon**5) - 5/(10368*epsilon**6)","24914":"59*f_3/(207360*epsilon**2) - 9137/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 7259/(22394880*epsilon**3) - 151/(933120*epsilon**4) + 43/(51840*epsilon**5) - 1/(2160*epsilon**6)","24915":"11*f_3/(82944*epsilon**2) - 9779/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 5/(69984*epsilon**3) - 1/(186624*epsilon**4) + 23/(31104*epsilon**5) - 1/(1728*epsilon**6)","24916":"-f_3/(1440*epsilon**2) + 247/(699840*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 527/(1866240*epsilon**3) - 1/(3888*epsilon**4) - 11/(4320*epsilon**5) + 1/(360*epsilon**6)","24917":"-f_3/(3456*epsilon**2) + 889/(4478976*epsilon**2) + f_3/(1152*epsilon**3) - 37/(165888*epsilon**3) - 29/(41472*epsilon**4) - 25/(10368*epsilon**5) + 1/(288*epsilon**6)","24918":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24919":"-f_3/(9216*epsilon**3) + 889/(11943936*epsilon**3) + 139/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(2304*epsilon**6)","24920":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24921":"37*f_3/(8640*epsilon**2) - f_5/(288*epsilon**2) - 107/(20736*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 59/(27648*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24922":"37*f_3/(8640*epsilon**2) - f_5/(288*epsilon**2) - 107/(20736*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 59/(27648*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24923":"7*f_3/(17280*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 43/(27648*epsilon**3) + 1/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24924":"7*f_3/(17280*epsilon**2) - 1/(5184*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 43/(27648*epsilon**3) + 1/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24925":"7*f_3/(2160*epsilon**2) - 23/(3240*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 343/(138240*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24926":"7*f_3/(2160*epsilon**2) - 23/(3240*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 343/(138240*epsilon**3) + 1/(576*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24927":"-13*f_3/(69120*epsilon**2) - 11077/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) - 67/(7464960*epsilon**3) + 523/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","24928":"-13*f_3/(69120*epsilon**2) - 11077/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) - 67/(7464960*epsilon**3) + 523/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","24929":"-13*f_3/(69120*epsilon**2) - 4093/(8957952*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 869/(7464960*epsilon**3) + 451/(311040*epsilon**4) - 7/(3456*epsilon**5) + 1/(1080*epsilon**6)","24930":"-53*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 2689/(2488320*epsilon**2) - f_3/(1080*epsilon**3) - 83/(82944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","24931":"-53*f_3/(25920*epsilon**2) + 7*f_5/(2880*epsilon**2) - pi**4/(129600*epsilon**2) + 2689/(2488320*epsilon**2) - f_3/(1080*epsilon**3) - 83/(82944*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","24932":"-53*f_3/(25920*epsilon**2) - f_5/(360*epsilon**2) - pi**4/(129600*epsilon**2) + 2741/(497664*epsilon**2) - f_3/(1080*epsilon**3) + 17/(414720*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 47/(17280*epsilon**4) + 7/(2880*epsilon**5)","24933":"23*f_3/(34560*epsilon**2) - 1187/(414720*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 221/(138240*epsilon**3) + 11/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","24934":"23*f_3/(34560*epsilon**2) - 1187/(414720*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 221/(138240*epsilon**3) + 11/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","24935":"41*f_3/(6912*epsilon**2) - f_5/(144*epsilon**2) - 1537/(414720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 229/(138240*epsilon**3) + 1/(192*epsilon**4) + 11/(2880*epsilon**5) - 1/(180*epsilon**6)","24936":"-707*f_3/(103680*epsilon**2) - 43*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 29087/(1244160*epsilon**2) - 13*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1333/(207360*epsilon**3) + 11*f_3/(720*epsilon**4) - 137/(8640*epsilon**4) + 7/(1440*epsilon**5)","24937":"7*f_3/(17280*epsilon**2) - pi**4/(34560*epsilon**2) + 1409/(207360*epsilon**2) - f_3/(288*epsilon**3) + 77/(27648*epsilon**3) - 13/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24938":"7*f_3/(17280*epsilon**2) - pi**4/(34560*epsilon**2) + 1409/(207360*epsilon**2) - f_3/(288*epsilon**3) + 77/(27648*epsilon**3) - 13/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24939":"119/(23040*epsilon**2) + 59/(46080*epsilon**3) - 17/(2880*epsilon**4) + 11/(2880*epsilon**5) - 1/(360*epsilon**6)","24940":"-199/(279936*epsilon**2) - 779/(7464960*epsilon**3) + 49/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24941":"-61*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 403/(559872*epsilon**2) - f_3/(8640*epsilon**3) + 1021/(7464960*epsilon**3) + 37/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24942":"-61*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 403/(559872*epsilon**2) - f_3/(8640*epsilon**3) + 1021/(7464960*epsilon**3) + 37/(51840*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24943":"139*f_3/(155520*epsilon**2) + f_5/(1080*epsilon**2) - 20141/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - 553/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","24944":"121*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 14849/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 337/(1244160*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","24945":"121*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 14849/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - 337/(1244160*epsilon**3) - f_3/(2160*epsilon**4) + 83/(51840*epsilon**4) - 7/(8640*epsilon**5)","24946":"f_3**2/(720*epsilon**2) + f_3/(960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(28800*epsilon**2) + 2881/(103680*epsilon**2) + f_3/(240*epsilon**3) - f_5/(72*epsilon**3) + 91/(8640*epsilon**3) - 1/(80*epsilon**4)","24947":"-25163/(22394880*epsilon**2) - 487/(1492992*epsilon**3) + 19/(12960*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24948":"-25163/(22394880*epsilon**2) - 487/(1492992*epsilon**3) + 19/(12960*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24949":"-f_3/(2592*epsilon**2) - 4787/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1931/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24950":"-f_3/(2592*epsilon**2) - 4787/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1931/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24951":"-7*f_3/(25920*epsilon**2) - 7811/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2147/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24952":"-7*f_3/(25920*epsilon**2) - 7811/(22394880*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2147/(7464960*epsilon**3) + 1/(810*epsilon**4) - 11/(10368*epsilon**5) + 1/(2160*epsilon**6)","24953":"45691/(67184640*epsilon**2) + 5287/(22394880*epsilon**3) - 53/(58320*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","24954":"45691/(67184640*epsilon**2) + 5287/(22394880*epsilon**3) - 53/(58320*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","24955":"30049/(67184640*epsilon**2) + 4063/(22394880*epsilon**3) - 203/(233280*epsilon**4) + 91/(155520*epsilon**5) - 1/(6480*epsilon**6)","24956":"619*f_3/(103680*epsilon**2) + 3*f_5/(320*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","24957":"619*f_3/(103680*epsilon**2) + 3*f_5/(320*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","24958":"439*f_3/(103680*epsilon**2) + f_5/(90*epsilon**2) - 2881/(311040*epsilon**2) - pi**4/(207360*epsilon**2) + 5*f_3/(1728*epsilon**3) - 91/(25920*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(80*epsilon**4) + 1/(240*epsilon**4)","24959":"-155*f_3/(41472*epsilon**2) - 7*f_5/(5760*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 15109/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 1229/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","24960":"-451*f_3/(207360*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5389/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 797/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","24961":"-451*f_3/(207360*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 5389/(2488320*epsilon**2) - 37*f_3/(17280*epsilon**3) - pi**4/(172800*epsilon**3) + 797/(414720*epsilon**3) + f_3/(160*epsilon**4) - 49/(5760*epsilon**4) + 11/(2880*epsilon**5)","24962":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24963":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24964":"181/(1866240*epsilon**2) + 311/(829440*epsilon**3) - 17/(38880*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24965":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24966":"-59*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 307/(466560*epsilon**2) + f_3/(17280*epsilon**3) + 43/(92160*epsilon**3) - 43/(77760*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24967":"-7*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 17/(746496*epsilon**2) - f_3/(5760*epsilon**3) + 427/(829440*epsilon**3) - 5/(15552*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24968":"-7*f_3/(69120*epsilon**2) - pi**4/(691200*epsilon**2) - 17/(746496*epsilon**2) - f_3/(5760*epsilon**3) + 427/(829440*epsilon**3) - 5/(15552*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24969":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1663/(1866240*epsilon**2) - f_3/(8640*epsilon**3) + 439/(829440*epsilon**3) - 13/(19440*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24970":"-43*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 1663/(1866240*epsilon**2) - f_3/(8640*epsilon**3) + 439/(829440*epsilon**3) - 13/(19440*epsilon**4) - 47/(51840*epsilon**5) + 1/(1080*epsilon**6)","24971":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24972":"61/(44789760*epsilon**2) - 641/(8957952*epsilon**3) + 19/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24973":"61/(44789760*epsilon**2) - 641/(8957952*epsilon**3) + 19/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24974":"11*f_3/(414720*epsilon**2) - 2417/(44789760*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 3889/(44789760*epsilon**3) + 37/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24975":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24976":"11*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 1351/(44789760*epsilon**2) + f_3/(34560*epsilon**3) - 3817/(44789760*epsilon**3) + 1/(933120*epsilon**4) + 61/(311040*epsilon**5) - 1/(6480*epsilon**6)","24977":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24978":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24979":"5/(27648*epsilon**3) + 5/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","24980":"59*f_3/(207360*epsilon**2) - 9137/(26873856*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 7259/(22394880*epsilon**3) - 151/(933120*epsilon**4) + 43/(51840*epsilon**5) - 1/(2160*epsilon**6)","24981":"-55/(497664*epsilon**3) + 1/(31104*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","24982":"-f_3/(1440*epsilon**2) + 247/(699840*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 527/(1866240*epsilon**3) - 1/(3888*epsilon**4) - 11/(4320*epsilon**5) + 1/(360*epsilon**6)","24983":"5/(20736*epsilon**3) - 11/(20736*epsilon**4) - 7/(5184*epsilon**5) + 1/(432*epsilon**6)","24984":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24985":"5/(55296*epsilon**4) + 1/(13824*epsilon**5) - 1/(3456*epsilon**6)","24986":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24987":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24988":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24989":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","24990":"-637/(8957952*epsilon**3) - 133/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","24991":"-637/(8957952*epsilon**3) - 133/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","24992":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24993":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24994":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24995":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","24996":"f_3/(3456*epsilon**3) - 11/(82944*epsilon**3) - 11/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","24997":"f_3/(3456*epsilon**3) - 11/(82944*epsilon**3) - 11/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","24998":"f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 275/(8957952*epsilon**2) - f_3/(8640*epsilon**3) + 767/(11197440*epsilon**3) + 133/(933120*epsilon**4) + 1/(5184*epsilon**5) - 1/(2160*epsilon**6)","24999":"-f_3/(13824*epsilon**3) + 889/(17915904*epsilon**3) + 139/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(3456*epsilon**6)","25000":"-f_3/(13824*epsilon**3) + 889/(17915904*epsilon**3) + 139/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(3456*epsilon**6)","25001":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","25002":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","25003":"-457/(8957952*epsilon**3) - 61/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","25004":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","25005":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","25006":"-f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) + 599/(995328*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 5/(6912*epsilon**5)","25007":"-23/(17915904*epsilon**3) + 7/(559872*epsilon**4) - 7/(186624*epsilon**5) + 1/(31104*epsilon**6)","25008":"13/(8957952*epsilon**3) + 5/(559872*epsilon**4) - 7/(93312*epsilon**5) + 1/(15552*epsilon**6)","25009":"-103/(2239488*epsilon**3) + 511/(2239488*epsilon**4) - 1/(5184*epsilon**5) + 1/(15552*epsilon**6)","25010":"f_3/(6912*epsilon**3) - 7/(27648*epsilon**3) - f_3/(1728*epsilon**4) + 1/(768*epsilon**4) - 1/(864*epsilon**5)","25011":"1/(31104*epsilon**3) - 65/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","25012":"1/(31104*epsilon**3) - 65/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","25013":"-71/(497664*epsilon**3) + 113/(124416*epsilon**4) - 5/(2592*epsilon**5) + 1/(432*epsilon**6)","25014":"103/(2985984*epsilon**3) - 157/(746496*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","25015":"-7/(248832*epsilon**3) + 37/(62208*epsilon**4) - 13/(5184*epsilon**5) + 1/(432*epsilon**6)","25016":"121/(1492992*epsilon**3) - 89/(186624*epsilon**4) + 11/(15552*epsilon**5) - 1/(2592*epsilon**6)","25017":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","25018":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","25019":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","25020":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","25021":"-5/(331776*epsilon**5) + 5/(82944*epsilon**6)","25022":"257/(4478976*epsilon**3) + 103/(2985984*epsilon**4) - 1/(10368*epsilon**5) + 1/(20736*epsilon**6)","25023":"257/(4478976*epsilon**3) + 103/(2985984*epsilon**4) - 1/(10368*epsilon**5) + 1/(20736*epsilon**6)","25024":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","25025":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","25026":"-f_3/(13824*epsilon**3) - 1223/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 37/(124416*epsilon**5) - 1/(3456*epsilon**6)","25027":"-f_3/(13824*epsilon**3) - 1223/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 37/(124416*epsilon**5) - 1/(3456*epsilon**6)","25028":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","25029":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","25030":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","25031":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","25032":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","25033":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","25034":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","25035":"-31*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 14051/(44789760*epsilon**2) + f_3/(5760*epsilon**3) + 407/(1492992*epsilon**3) + 1/(62208*epsilon**4) - 1/(640*epsilon**5) + 1/(720*epsilon**6)","25036":"5027/(53747712*epsilon**2) - 1157/(17915904*epsilon**3) - 545/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","25037":"-457/(2239488*epsilon**2) + 11/(20736*epsilon**3) + 79/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","25038":"-457/(5971968*epsilon**3) - 61/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","25039":"f_3/(15360*epsilon**2) - 953/(29859840*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 611/(14929920*epsilon**3) - 17/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","25040":"-31*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 19703/(44789760*epsilon**2) + f_3/(5760*epsilon**3) + 551/(1492992*epsilon**3) + 41/(311040*epsilon**4) - 1/(640*epsilon**5) + 1/(720*epsilon**6)","25041":"7007/(53747712*epsilon**2) - 1085/(17915904*epsilon**3) - 617/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","25042":"-637/(2239488*epsilon**2) + 7/(10368*epsilon**3) + 103/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","25043":"-637/(5971968*epsilon**3) - 133/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","25044":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","25045":"-31*f_3/(69120*epsilon**2) + pi**4/(691200*epsilon**2) + 19703/(44789760*epsilon**2) + f_3/(5760*epsilon**3) + 551/(1492992*epsilon**3) + 41/(311040*epsilon**4) - 1/(640*epsilon**5) + 1/(720*epsilon**6)","25046":"7007/(53747712*epsilon**2) - 1085/(17915904*epsilon**3) - 617/(1492992*epsilon**4) + 77/(124416*epsilon**5) - 1/(3456*epsilon**6)","25047":"-637/(2239488*epsilon**2) + 7/(10368*epsilon**3) + 103/(82944*epsilon**4) - 7/(2592*epsilon**5) + 1/(576*epsilon**6)","25048":"-637/(5971968*epsilon**3) - 133/(1990656*epsilon**4) + 11/(41472*epsilon**5) - 1/(4608*epsilon**6)","25049":"f_3/(15360*epsilon**2) - 83/(1990656*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) - 707/(14929920*epsilon**3) - 29/(622080*epsilon**4) + 29/(103680*epsilon**5) - 1/(4320*epsilon**6)","25050":"41*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 677/(829440*epsilon**2) - 7*f_3/(2880*epsilon**3) + 29/(27648*epsilon**3) + 11/(5760*epsilon**4) + 1/(192*epsilon**5) - 1/(120*epsilon**6)","25051":"-11*f_3/(20736*epsilon**2) + 121/(497664*epsilon**2) + f_3/(1728*epsilon**3) + 11/(110592*epsilon**3) + 55/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","25052":"f_3/(864*epsilon**2) - 11/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(13824*epsilon**3) + 1/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","25053":"f_3/(2304*epsilon**3) - 11/(55296*epsilon**3) - 11/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","25054":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","25055":"f_3/(768*epsilon**2) - 41/(30720*epsilon**2) - pi**4/(115200*epsilon**2) - f_3/(960*epsilon**3) - 7/(15360*epsilon**3) + 1/(1920*epsilon**4) + 1/(192*epsilon**5) - 1/(120*epsilon**6)","25056":"-55/(165888*epsilon**2) + 65/(331776*epsilon**3) + 103/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","25057":"5/(6912*epsilon**2) - 25/(13824*epsilon**3) - 47/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","25058":"5/(18432*epsilon**3) + 5/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","25059":"-11*f_3/(69120*epsilon**2) + 517/(4976640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) + 1/(165888*epsilon**3) - 1/(34560*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","25060":"41*f_3/(34560*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 677/(829440*epsilon**2) - 7*f_3/(2880*epsilon**3) + 29/(27648*epsilon**3) + 11/(5760*epsilon**4) + 1/(192*epsilon**5) - 1/(120*epsilon**6)","25061":"-11*f_3/(20736*epsilon**2) + 121/(497664*epsilon**2) + f_3/(1728*epsilon**3) + 11/(110592*epsilon**3) + 55/(82944*epsilon**4) - 19/(6912*epsilon**5) + 1/(576*epsilon**6)","25062":"f_3/(864*epsilon**2) - 11/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(13824*epsilon**3) + 1/(13824*epsilon**4) + 1/(96*epsilon**5) - 1/(96*epsilon**6)","25063":"f_3/(2304*epsilon**3) - 11/(55296*epsilon**3) - 11/(36864*epsilon**4) - 1/(1152*epsilon**5) + 1/(768*epsilon**6)","25064":"-53*f_3/(207360*epsilon**2) - 451/(4976640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 107/(829440*epsilon**3) - 1/(3840*epsilon**4) - 17/(17280*epsilon**5) + 1/(720*epsilon**6)","25065":"35*f_3/(20736*epsilon**2) + 7*f_5/(2880*epsilon**2) - 4483/(1244160*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 779/(207360*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(160*epsilon**5)","25066":"11*f_3/(248832*epsilon**2) - 6589/(5971968*epsilon**2) + 11*pi**4/(2488320*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(207360*epsilon**3) + 181/(497664*epsilon**3) - f_3/(1728*epsilon**4) + 31/(13824*epsilon**4) - 5/(3456*epsilon**5)","25067":"-f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + 599/(248832*epsilon**2) - f_3/(1152*epsilon**3) - 149/(27648*epsilon**3) + pi**4/(34560*epsilon**3) + f_3/(288*epsilon**4) - 29/(3456*epsilon**4) + 5/(576*epsilon**5)","25068":"-f_3/(27648*epsilon**3) - pi**4/(276480*epsilon**3) + 599/(663552*epsilon**3) - f_3/(2304*epsilon**4) + 19/(27648*epsilon**4) - 5/(4608*epsilon**5)","25069":"-29*f_3/(124416*epsilon**2) - 7*f_5/(17280*epsilon**2) + pi**4/(1244160*epsilon**2) + 1399/(3732480*epsilon**2) + f_3/(10368*epsilon**3) - pi**4/(518400*epsilon**3) + 131/(248832*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1620*epsilon**4) - 1/(960*epsilon**5)","25070":"-f_3/(4320*epsilon**2) - 917/(3732480*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 31/(62208*epsilon**3) - 23/(25920*epsilon**4) - 1/(1080*epsilon**5) + 1/(360*epsilon**6)","25071":"11*f_3/(82944*epsilon**2) - 9779/(107495424*epsilon**2) - f_3/(6912*epsilon**3) - 5/(69984*epsilon**3) - 1/(186624*epsilon**4) + 23/(31104*epsilon**5) - 1/(1728*epsilon**6)","25072":"-f_3/(3456*epsilon**2) + 889/(4478976*epsilon**2) + f_3/(1152*epsilon**3) - 37/(165888*epsilon**3) - 29/(41472*epsilon**4) - 25/(10368*epsilon**5) + 1/(288*epsilon**6)","25073":"-f_3/(9216*epsilon**3) + 889/(11943936*epsilon**3) + 139/(995328*epsilon**4) + 13/(82944*epsilon**5) - 1/(2304*epsilon**6)","25074":"f_3/(2304*epsilon**3) - 13/(36864*epsilon**3) - 5/(9216*epsilon**4) - 1/(2304*epsilon**5) + 1/(576*epsilon**6)","25075":"-55/(497664*epsilon**3) + 1/(31104*epsilon**4) + 7/(15552*epsilon**5) - 1/(2592*epsilon**6)","25076":"5/(20736*epsilon**3) - 11/(20736*epsilon**4) - 7/(5184*epsilon**5) + 1/(432*epsilon**6)","25077":"5/(55296*epsilon**4) + 1/(13824*epsilon**5) - 1/(3456*epsilon**6)","25078":"-f_3/(13824*epsilon**3) + 889/(17915904*epsilon**3) + 139/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(3456*epsilon**6)","25079":"-121/(5971968*epsilon**3) + 187/(1492992*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","25080":"11/(248832*epsilon**3) - 89/(248832*epsilon**4) + 1/(1152*epsilon**5) - 1/(1728*epsilon**6)","25081":"11/(663552*epsilon**4) - 7/(82944*epsilon**5) + 1/(13824*epsilon**6)","25082":"517/(26873856*epsilon**3) + 1/(279936*epsilon**4) - 1/(11664*epsilon**5) + 1/(15552*epsilon**6)","25083":"-1/(10368*epsilon**3) + 5/(5184*epsilon**4) - 11/(3456*epsilon**5) + 1/(288*epsilon**6)","25084":"-1/(27648*epsilon**4) + 7/(27648*epsilon**5) - 1/(2304*epsilon**6)","25085":"-47/(1119744*epsilon**3) + 1/(13824*epsilon**4) + 1/(3456*epsilon**5) - 1/(2592*epsilon**6)","25086":"-1/(73728*epsilon**5) + 1/(18432*epsilon**6)","25087":"-47/(2985984*epsilon**4) - 5/(248832*epsilon**5) + 1/(20736*epsilon**6)","25088":"f_3/(82944*epsilon**3) - 215/(35831808*epsilon**3) - 127/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(20736*epsilon**6)","25089":"-f_3/(1152*epsilon**3) + 3/(4096*epsilon**3) - 13/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","25090":"-f_3/(3456*epsilon**3) + 59/(331776*epsilon**3) + 1/(18432*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","25091":"-f_3/(1152*epsilon**3) + 97/(110592*epsilon**3) - 13/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","25092":"f_3/(13824*epsilon**3) + 2813/(17915904*epsilon**3) - 403/(1492992*epsilon**4) + 29/(124416*epsilon**5) - 1/(10368*epsilon**6)","25093":"f_3/(13824*epsilon**3) + 1157/(17915904*epsilon**3) - 331/(1492992*epsilon**4) + 29/(124416*epsilon**5) - 1/(10368*epsilon**6)","25094":"17*f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) - 65/(497664*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 1/(3456*epsilon**5)","25095":"17*f_3/(41472*epsilon**3) - 281/(497664*epsilon**3) - pi**4/(414720*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 1/(3456*epsilon**5)","25096":"-f_3/(6912*epsilon**3) + 115/(331776*epsilon**3) - 11/(27648*epsilon**4) - 1/(2304*epsilon**5) + 1/(1728*epsilon**6)","25097":"-5*f_3/(6912*epsilon**3) + 227/(331776*epsilon**3) - 19/(27648*epsilon**4) - 1/(2304*epsilon**5) + 1/(1728*epsilon**6)","25098":"f_3/(432*epsilon**3) - 253/(82944*epsilon**3) - f_3/(432*epsilon**4) + 49/(20736*epsilon**4) - 1/(1728*epsilon**5)","25099":"f_3/(864*epsilon**3) - 293/(331776*epsilon**3) + 35/(55296*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","25100":"-7/(12288*epsilon**3) + 17/(18432*epsilon**4) - 1/(2304*epsilon**5) + 1/(3456*epsilon**6)","25101":"1787/(17915904*epsilon**3) - 145/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","25102":"f_3/(10368*epsilon**3) - 949/(17915904*epsilon**3) - 97/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","25103":"-29*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 53/(165888*epsilon**3) + f_3/(10368*epsilon**4) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","25104":"-29*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 41/(165888*epsilon**3) + f_3/(10368*epsilon**4) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","25105":"-f_3/(576*epsilon**3) + 5*f_5/(864*epsilon**3) - 73/(20736*epsilon**3) + 1/(576*epsilon**4)","25106":"2795/(17915904*epsilon**3) - 217/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","25107":"-f_3/(20736*epsilon**3) + 1355/(17915904*epsilon**3) - 169/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","25108":"-f_3/(20736*epsilon**3) + 1571/(17915904*epsilon**3) - 169/(995328*epsilon**4) + 5/(41472*epsilon**5) - 1/(20736*epsilon**6)","25109":"-215/(1990656*epsilon**3) + 1171/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 1/(62208*epsilon**6)","25110":"-469/(5971968*epsilon**3) + 1099/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 1/(62208*epsilon**6)","25111":"-7*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 73/(62208*epsilon**3) + f_3/(576*epsilon**4) - 1/(1728*epsilon**4)","25112":"-7*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 73/(62208*epsilon**3) + f_3/(576*epsilon**4) - 1/(1728*epsilon**4)","25113":"19*f_3/(41472*epsilon**3) - 1067/(995328*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","25114":"19*f_3/(41472*epsilon**3) - 635/(995328*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","25115":"f_3/(41472*epsilon**3) - 1759/(17915904*epsilon**3) + 79/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","25116":"-499/(17915904*epsilon**3) + 43/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","25117":"f_3/(41472*epsilon**3) - 1759/(17915904*epsilon**3) + 79/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","25118":"f_3/(13824*epsilon**3) - 1183/(17915904*epsilon**3) + 7/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","25119":"f_3/(10368*epsilon**3) - 2587/(17915904*epsilon**3) + 115/(1492992*epsilon**4) + 13/(124416*epsilon**5) - 1/(10368*epsilon**6)","25120":"-f_3/(82944*epsilon**3) + 25/(3981312*epsilon**3) + 61/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","25121":"47/(11943936*epsilon**3) + 25/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","25122":"-f_3/(82944*epsilon**3) + 163/(11943936*epsilon**3) - 11/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","25123":"-f_3/(82944*epsilon**3) + 25/(3981312*epsilon**3) + 61/(8957952*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","25124":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","25125":"-1/(13824*epsilon**4) + 1/(13824*epsilon**5) - 1/(10368*epsilon**6)","25126":"11/(995328*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","25127":"-1/(41472*epsilon**4) + 7/(41472*epsilon**5) - 1/(3456*epsilon**6)","25128":"-1/(110592*epsilon**5) + 1/(27648*epsilon**6)","25129":"41/(8957952*epsilon**3) + 47/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","25130":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","25131":"5/(279936*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","25132":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","25133":"85/(8957952*epsilon**3) - 77/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","25134":"1/(41472*epsilon**4) + 1/(13824*epsilon**5) - 1/(10368*epsilon**6)","25135":"-47/(4478976*epsilon**4) - 5/(373248*epsilon**5) + 1/(31104*epsilon**6)","25136":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","25137":"11/(1119744*epsilon**4) - 17/(746496*epsilon**5) + 1/(62208*epsilon**6)","25138":"-11*f_3/(248832*epsilon**3) - 335/(5971968*epsilon**3) + pi**4/(2488320*epsilon**3) + f_3/(20736*epsilon**4) - 25/(248832*epsilon**4) + 5/(41472*epsilon**5)","25139":"f_3/(10368*epsilon**4) - 29/(248832*epsilon**4) + 1/(10368*epsilon**5)","25140":"-23/(26873856*epsilon**4) + 11/(2239488*epsilon**5) - 1/(186624*epsilon**6)","25141":"13/(13436928*epsilon**4) + 11/(1119744*epsilon**5) - 1/(93312*epsilon**6)","25142":"-103/(3359232*epsilon**4) + 11/(373248*epsilon**5) - 1/(93312*epsilon**6)","25143":"f_3/(10368*epsilon**4) - 7/(41472*epsilon**4) + 1/(5184*epsilon**5)","25144":"1/(46656*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","25145":"1/(46656*epsilon**4) - 11/(124416*epsilon**5) + 1/(10368*epsilon**6)","25146":"-71/(746496*epsilon**4) + 7/(31104*epsilon**5) - 1/(2592*epsilon**6)","25147":"103/(4478976*epsilon**4) - 1/(20736*epsilon**5) + 1/(31104*epsilon**6)","25148":"-7/(373248*epsilon**4) + 5/(15552*epsilon**5) - 1/(2592*epsilon**6)","25149":"121/(2239488*epsilon**4) - 19/(186624*epsilon**5) + 1/(15552*epsilon**6)","25150":"-1/(41472*epsilon**5) + 1/(13824*epsilon**6)","25151":"-1/(41472*epsilon**5) + 1/(13824*epsilon**6)","25152":"11/(995328*epsilon**5) - 1/(82944*epsilon**6)","25153":"11/(995328*epsilon**5) - 1/(82944*epsilon**6)","25154":"-5/(497664*epsilon**6)","25155":"-19/(1679616*epsilon**4) + 29/(2239488*epsilon**5) - 1/(186624*epsilon**6)","25156":"-77/(17915904*epsilon**4) + 1/(82944*epsilon**5) - 1/(124416*epsilon**6)","25157":"23/(1492992*epsilon**4) - 5/(124416*epsilon**5) + 1/(31104*epsilon**6)","25158":"7/(746496*epsilon**4) - 11/(248832*epsilon**5) + 1/(20736*epsilon**6)","25159":"11/(8957952*epsilon**4) + 7/(2239488*epsilon**5) - 1/(186624*epsilon**6)","25160":"7/(1990656*epsilon**5) - 1/(165888*epsilon**6)","25161":"11/(8957952*epsilon**4) + 7/(2239488*epsilon**5) - 1/(186624*epsilon**6)","25162":"-1751/(44789760*epsilon**2) + 107/(3732480*epsilon**3) - 191/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","25163":"-1751/(44789760*epsilon**2) + 107/(3732480*epsilon**3) - 191/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","25164":"-241/(22394880*epsilon**2) + 53/(3732480*epsilon**3) - 179/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","25165":"8027/(22394880*epsilon**2) - 293/(3732480*epsilon**3) + 281/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25166":"-f_3/(3840*epsilon**2) + 737/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 247/(3732480*epsilon**3) + 209/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25167":"-f_3/(3840*epsilon**2) + 737/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 247/(3732480*epsilon**3) + 209/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25168":"-53*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + 197/(7464960*epsilon**2) + pi**4/(460800*epsilon**2) + f_3/(3840*epsilon**3) - 113/(497664*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","25169":"-457/(8957952*epsilon**3) - 61/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","25170":"-121/(6718464*epsilon**3) + 275/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","25171":"11/(279936*epsilon**3) - 13/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","25172":"11/(746496*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","25173":"41/(8957952*epsilon**3) + 47/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","25174":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","25175":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","25176":"1565/(2239488*epsilon**2) - 329/(3732480*epsilon**3) + 317/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25177":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25178":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25179":"-101*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(460800*epsilon**2) + 1961/(7464960*epsilon**2) + f_3/(3840*epsilon**3) - 853/(2488320*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","25180":"-637/(8957952*epsilon**3) - 133/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","25181":"-55/(1679616*epsilon**3) + 347/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","25182":"5/(69984*epsilon**3) - 19/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","25183":"5/(186624*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","25184":"35/(8957952*epsilon**3) + 71/(5971968*epsilon**4) - 1/(31104*epsilon**5) + 1/(41472*epsilon**6)","25185":"-1079/(11197440*epsilon**2) + 161/(3732480*epsilon**3) - 203/(1244160*epsilon**4) + 1/(4320*epsilon**5) - 1/(8640*epsilon**6)","25186":"1565/(2239488*epsilon**2) - 329/(3732480*epsilon**3) + 317/(622080*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25187":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25188":"-f_3/(3840*epsilon**2) + 73/(2799360*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 211/(3732480*epsilon**3) + 49/(124416*epsilon**4) - 1/(960*epsilon**5) + 1/(1440*epsilon**6)","25189":"-101*f_3/(138240*epsilon**2) - 7*f_5/(34560*epsilon**2) + pi**4/(460800*epsilon**2) + 1961/(7464960*epsilon**2) + f_3/(3840*epsilon**3) - 853/(2488320*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(1280*epsilon**4) - 1/(1920*epsilon**5)","25190":"-637/(8957952*epsilon**3) - 133/(2985984*epsilon**4) + 11/(62208*epsilon**5) - 1/(6912*epsilon**6)","25191":"-55/(1679616*epsilon**3) + 347/(4478976*epsilon**4) - 7/(93312*epsilon**5) + 1/(31104*epsilon**6)","25192":"5/(69984*epsilon**3) - 19/(62208*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","25193":"5/(186624*epsilon**4) - 17/(497664*epsilon**5) + 1/(41472*epsilon**6)","25194":"11*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 31/(207360*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3) - 1/(1280*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","25195":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","25196":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","25197":"181*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 683/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) - 79/(82944*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","25198":"f_3/(3456*epsilon**3) - 11/(82944*epsilon**3) - 11/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","25199":"-11/(248832*epsilon**3) - 7/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","25200":"1/(10368*epsilon**3) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","25201":"1/(27648*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","25202":"-f_3/(20736*epsilon**3) + 121/(8957952*epsilon**3) + 67/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","25203":"-47/(11520*epsilon**2) + 1/(5760*epsilon**3) - 17/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","25204":"11*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 31/(207360*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3) - 1/(1280*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","25205":"757*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 3779/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) + 181/(414720*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","25206":"5/(27648*epsilon**3) + 5/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","25207":"11/(82944*epsilon**3) - 23/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","25208":"-1/(3456*epsilon**3) + 1/(864*epsilon**4) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","25209":"-1/(9216*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","25210":"85/(8957952*epsilon**3) - 77/(2985984*epsilon**4) + 7/(62208*epsilon**5) - 1/(6912*epsilon**6)","25211":"11*f_3/(8640*epsilon**2) - pi**4/(86400*epsilon**2) + 11/(51840*epsilon**2) - f_3/(720*epsilon**3) + 1/(3456*epsilon**3) - 1/(11520*epsilon**4) + 1/(240*epsilon**5) - 1/(240*epsilon**6)","25212":"181*f_3/(207360*epsilon**2) + 7*f_5/(5760*epsilon**2) - 683/(1244160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) - 79/(82944*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 49/(17280*epsilon**4) + 1/(320*epsilon**5)","25213":"f_3/(3456*epsilon**3) - 11/(82944*epsilon**3) - 11/(55296*epsilon**4) - 1/(1728*epsilon**5) + 1/(1152*epsilon**6)","25214":"-11/(248832*epsilon**3) - 7/(82944*epsilon**4) + 5/(15552*epsilon**5) - 1/(5184*epsilon**6)","25215":"1/(10368*epsilon**3) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","25216":"1/(27648*epsilon**4) + 1/(9216*epsilon**5) - 1/(6912*epsilon**6)","25217":"-f_3**2/(240*epsilon**2) + 67*f_3/(8640*epsilon**2) - pi**4/(43200*epsilon**2) + 269/(414720*epsilon**2) - f_3/(360*epsilon**3) + 29/(8640*epsilon**3) - 1/(360*epsilon**4)","25218":"-f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) + 599/(995328*epsilon**3) - f_3/(3456*epsilon**4) + 19/(41472*epsilon**4) - 5/(6912*epsilon**5)","25219":"-11*f_3/(62208*epsilon**3) + 319/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 17/(41472*epsilon**4) + 1/(5184*epsilon**5)","25220":"f_3/(2592*epsilon**3) - 29/(62208*epsilon**3) - f_3/(864*epsilon**4) + 37/(20736*epsilon**4) - 1/(864*epsilon**5)","25221":"f_3/(6912*epsilon**4) - 29/(165888*epsilon**4) + 1/(6912*epsilon**5)","25222":"-11*f_3/(248832*epsilon**3) - 335/(5971968*epsilon**3) + pi**4/(2488320*epsilon**3) + f_3/(20736*epsilon**4) - 25/(248832*epsilon**4) + 5/(41472*epsilon**5)","25223":"5/(82944*epsilon**4) + 1/(20736*epsilon**5) - 1/(5184*epsilon**6)","25224":"11/(995328*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","25225":"-1/(41472*epsilon**4) + 7/(41472*epsilon**5) - 1/(3456*epsilon**6)","25226":"-1/(110592*epsilon**5) + 1/(27648*epsilon**6)","25227":"-47/(4478976*epsilon**4) - 5/(373248*epsilon**5) + 1/(31104*epsilon**6)","25228":"-121/(8957952*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","25229":"11/(373248*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","25230":"11/(995328*epsilon**5) - 1/(82944*epsilon**6)","25231":"-77/(17915904*epsilon**4) + 1/(82944*epsilon**5) - 1/(124416*epsilon**6)","25232":"-1/(15552*epsilon**4) + 1/(2592*epsilon**5) - 1/(1728*epsilon**6)","25233":"-1/(41472*epsilon**5) + 1/(13824*epsilon**6)","25234":"7/(746496*epsilon**4) - 11/(248832*epsilon**5) + 1/(20736*epsilon**6)","25235":"-1/(110592*epsilon**6)","25236":"7/(1990656*epsilon**5) - 1/(165888*epsilon**6)","25237":"229*f_3/(103680*epsilon**2) - 23*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 3469/(622080*epsilon**2) - 7*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 463/(207360*epsilon**3) + f_3/(720*epsilon**4) - 11/(4320*epsilon**4) + 1/(1440*epsilon**5)","25238":"229*f_3/(103680*epsilon**2) - 23*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 3469/(622080*epsilon**2) - 7*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 463/(207360*epsilon**3) + f_3/(720*epsilon**4) - 11/(4320*epsilon**4) + 1/(1440*epsilon**5)","25239":"229*f_3/(103680*epsilon**2) - 23*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 3469/(622080*epsilon**2) - 7*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 463/(207360*epsilon**3) + f_3/(720*epsilon**4) - 11/(4320*epsilon**4) + 1/(1440*epsilon**5)","25240":"-341*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 17*pi**4/(1036800*epsilon**2) + 5443/(1244160*epsilon**2) + 17*f_3/(8640*epsilon**3) - 587/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(864*epsilon**4) - 1/(4320*epsilon**5)","25241":"-341*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 17*pi**4/(1036800*epsilon**2) + 5443/(1244160*epsilon**2) + 17*f_3/(8640*epsilon**3) - 587/(207360*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(864*epsilon**4) - 1/(4320*epsilon**5)","25242":"-f_3**2/(120*epsilon**2) + 19*f_3/(960*epsilon**2) - 1219/(138240*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 13/(2880*epsilon**3) - 1/(960*epsilon**4)","25243":"-f_3**2/(120*epsilon**2) + 19*f_3/(960*epsilon**2) - 1219/(138240*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + 13/(2880*epsilon**3) - 1/(960*epsilon**4)","25244":"-209*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 4883/(622080*epsilon**2) - 23*f_3/(4320*epsilon**3) + 133/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","25245":"-209*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 4883/(622080*epsilon**2) - 23*f_3/(4320*epsilon**3) + 133/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 1/(270*epsilon**4) + 1/(720*epsilon**5)","25246":"11*f_3/(270*epsilon**2) - 11057/(207360*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(60*epsilon**3) + 23/(1440*epsilon**3) - 1/(480*epsilon**4)","25247":"949*f_3/(103680*epsilon**2) + 37*f_5/(2880*epsilon**2) - 9851/(622080*epsilon**2) - 7*pi**4/(207360*epsilon**2) - 7*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1327/(207360*epsilon**3) + f_3/(720*epsilon**4) - 11/(4320*epsilon**4) + 1/(1440*epsilon**5)","25248":"949*f_3/(103680*epsilon**2) + 37*f_5/(2880*epsilon**2) - 9851/(622080*epsilon**2) - 7*pi**4/(207360*epsilon**2) - 7*f_3/(1728*epsilon**3) + pi**4/(86400*epsilon**3) + 1327/(207360*epsilon**3) + f_3/(720*epsilon**4) - 11/(4320*epsilon**4) + 1/(1440*epsilon**5)","25249":"-11*f_3/(4608*epsilon**2) + 23*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 4033/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 35/(27648*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1728*epsilon**4) - 1/(8640*epsilon**5)","25250":"-11*f_3/(4608*epsilon**2) + 23*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 4033/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 35/(27648*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1728*epsilon**4) - 1/(8640*epsilon**5)","25251":"-f_3/(192*epsilon**2) + pi**4/(86400*epsilon**2) + 6809/(1244160*epsilon**2) + f_3/(720*epsilon**3) - 17/(8640*epsilon**3) + 1/(2880*epsilon**4)","25252":"-f_3/(192*epsilon**2) + pi**4/(86400*epsilon**2) + 6809/(1244160*epsilon**2) + f_3/(720*epsilon**3) - 17/(8640*epsilon**3) + 1/(2880*epsilon**4)","25253":"f_5/(18*epsilon**2) - 197/(4320*epsilon**2) + 1/(120*epsilon**3)","25254":"-7*f_3/(2560*epsilon**2) - 7*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 10477/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 223/(138240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1728*epsilon**4) - 1/(8640*epsilon**5)","25255":"-7*f_3/(2560*epsilon**2) - 7*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 10477/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 223/(138240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1728*epsilon**4) - 1/(8640*epsilon**5)","25256":"-7*f_3/(2560*epsilon**2) - 7*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 10477/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 223/(138240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1728*epsilon**4) - 1/(8640*epsilon**5)","25257":"3041*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 5987/(2799360*epsilon**2) - 79*pi**4/(18662400*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 763/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 11/(38880*epsilon**4) + 1/(25920*epsilon**5)","25258":"3041*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 5987/(2799360*epsilon**2) - 79*pi**4/(18662400*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 763/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 11/(38880*epsilon**4) + 1/(25920*epsilon**5)","25259":"f_3**2/(60*epsilon**2) - 89*f_3/(4320*epsilon**2) - pi**4/(21600*epsilon**2) + 197/(12960*epsilon**2) + f_3/(120*epsilon**3) - 1/(360*epsilon**3)","25260":"f_3**2/(60*epsilon**2) - 89*f_3/(4320*epsilon**2) - pi**4/(21600*epsilon**2) + 197/(12960*epsilon**2) + f_3/(120*epsilon**3) - 1/(360*epsilon**3)","25261":"-f_3**2/(120*epsilon**2) + 17*f_3/(720*epsilon**2) - 77/(4608*epsilon**2) - f_3/(144*epsilon**3) + 133/(17280*epsilon**3) - 1/(720*epsilon**4)","25262":"-f_3**2/(120*epsilon**2) + 17*f_3/(720*epsilon**2) - 77/(4608*epsilon**2) - f_3/(144*epsilon**3) + 133/(17280*epsilon**3) - 1/(720*epsilon**4)","25263":"-301*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 143/(207360*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 409/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(25920*epsilon**4) - 1/(4320*epsilon**5)","25264":"-301*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - 143/(207360*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 409/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(25920*epsilon**4) - 1/(4320*epsilon**5)","25265":"-121*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 143/(207360*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 409/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(25920*epsilon**4) - 1/(4320*epsilon**5)","25266":"-121*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 143/(207360*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 409/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(25920*epsilon**4) - 1/(4320*epsilon**5)","25267":"-121*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 143/(207360*epsilon**2) + 29*pi**4/(3110400*epsilon**2) + 29*f_3/(25920*epsilon**3) - 409/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 19/(25920*epsilon**4) - 1/(4320*epsilon**5)","25268":"547*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 67/(497664*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","25269":"547*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 67/(497664*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","25270":"187*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 67/(497664*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","25271":"187*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(3732480*epsilon**2) - 67/(497664*epsilon**2) - 7*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 781/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(77760*epsilon**4) + 1/(25920*epsilon**5)","25272":"97*f_3/(155520*epsilon**2) - 7*f_5/(8640*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25273":"97*f_3/(155520*epsilon**2) - 7*f_5/(8640*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25274":"367*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 61*pi**4/(18662400*epsilon**2) - 3613/(22394880*epsilon**2) - 61*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 365/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(8640*epsilon**5)","25275":"367*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 61*pi**4/(18662400*epsilon**2) - 3613/(22394880*epsilon**2) - 61*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 365/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(8640*epsilon**5)","25276":"-233*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2989/(7464960*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 539/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 73/(51840*epsilon**4) - 1/(1440*epsilon**5)","25277":"-233*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2989/(7464960*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 539/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 73/(51840*epsilon**4) - 1/(1440*epsilon**5)","25278":"151*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 523/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 11/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25279":"151*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 523/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 11/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25280":"f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25281":"f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25282":"f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25283":"-83*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25284":"-83*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25285":"-83*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25286":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25287":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25288":"49*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25289":"49*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25290":"-f_3/(1920*epsilon**2) - 1949/(2488320*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 91/(103680*epsilon**3) + 7/(17280*epsilon**4)","25291":"-f_3/(1920*epsilon**2) - 1949/(2488320*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 91/(103680*epsilon**3) + 7/(17280*epsilon**4)","25292":"9191/(134369280*epsilon**2) - 209/(4478976*epsilon**3) + 11/(466560*epsilon**4) - 1/(155520*epsilon**5)","25293":"9191/(134369280*epsilon**2) - 209/(4478976*epsilon**3) + 11/(466560*epsilon**4) - 1/(155520*epsilon**5)","25294":"f_3/(25920*epsilon**2) + 4691/(67184640*epsilon**2) - 829/(11197440*epsilon**3) + 11/(233280*epsilon**4) - 1/(77760*epsilon**5)","25295":"f_3/(25920*epsilon**2) + 4691/(67184640*epsilon**2) - 829/(11197440*epsilon**3) + 11/(233280*epsilon**4) - 1/(77760*epsilon**5)","25296":"1399/(2099520*epsilon**2) - 3863/(11197440*epsilon**3) + 11/(116640*epsilon**4) - 1/(77760*epsilon**5)","25297":"1399/(2099520*epsilon**2) - 3863/(11197440*epsilon**3) + 11/(116640*epsilon**4) - 1/(77760*epsilon**5)","25298":"-f_3/(1152*epsilon**2) - pi**4/(259200*epsilon**2) + 1249/(622080*epsilon**2) + f_3/(1440*epsilon**3) - 17/(10368*epsilon**3) + 1/(2160*epsilon**4)","25299":"-f_3/(1152*epsilon**2) - pi**4/(259200*epsilon**2) + 1249/(622080*epsilon**2) + f_3/(1440*epsilon**3) - 17/(10368*epsilon**3) + 1/(2160*epsilon**4)","25300":"-f_3/(17280*epsilon**2) - 13319/(22394880*epsilon**2) + 2321/(3732480*epsilon**3) - 59/(155520*epsilon**4) + 1/(8640*epsilon**5)","25301":"-f_3/(17280*epsilon**2) - 13319/(22394880*epsilon**2) + 2321/(3732480*epsilon**3) - 59/(155520*epsilon**4) + 1/(8640*epsilon**5)","25302":"-f_3/(17280*epsilon**2) - 13319/(22394880*epsilon**2) + 2321/(3732480*epsilon**3) - 59/(155520*epsilon**4) + 1/(8640*epsilon**5)","25303":"-f_3/(17280*epsilon**2) - 13319/(22394880*epsilon**2) + 2321/(3732480*epsilon**3) - 59/(155520*epsilon**4) + 1/(8640*epsilon**5)","25304":"-f_3/(576*epsilon**2) + 5219/(1866240*epsilon**2) - 17/(9720*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","25305":"-f_3/(576*epsilon**2) + 5219/(1866240*epsilon**2) - 17/(9720*epsilon**3) + 29/(25920*epsilon**4) - 1/(2160*epsilon**5)","25306":"-f_3/(3840*epsilon**2) - 3491/(14929920*epsilon**2) + 397/(1244160*epsilon**3) - 17/(103680*epsilon**4) + 1/(25920*epsilon**5)","25307":"-f_3/(3840*epsilon**2) - 3491/(14929920*epsilon**2) + 397/(1244160*epsilon**3) - 17/(103680*epsilon**4) + 1/(25920*epsilon**5)","25308":"f_3/(320*epsilon**2) - 2519/(3732480*epsilon**2) - 439/(311040*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","25309":"f_3/(320*epsilon**2) - 2519/(3732480*epsilon**2) - 439/(311040*epsilon**3) + 7/(5184*epsilon**4) - 1/(2160*epsilon**5)","25310":"-f_3/(4320*epsilon**2) - 16669/(11197440*epsilon**2) + 67/(69120*epsilon**3) - 1/(2592*epsilon**4) + 1/(12960*epsilon**5)","25311":"-f_3/(4320*epsilon**2) - 16669/(11197440*epsilon**2) + 67/(69120*epsilon**3) - 1/(2592*epsilon**4) + 1/(12960*epsilon**5)","25312":"f_3/(34560*epsilon**2) + 431/(44789760*epsilon**2) + 431/(3732480*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25313":"f_3/(34560*epsilon**2) + 431/(44789760*epsilon**2) + 431/(3732480*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25314":"f_3/(34560*epsilon**2) + 431/(44789760*epsilon**2) + 431/(3732480*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25315":"f_3/(34560*epsilon**2) + 431/(44789760*epsilon**2) + 431/(3732480*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25316":"f_3/(103680*epsilon**2) - 1853/(134369280*epsilon**2) - 1381/(22394880*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25317":"f_3/(103680*epsilon**2) - 1853/(134369280*epsilon**2) - 1381/(22394880*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25318":"f_3/(103680*epsilon**2) - 1853/(134369280*epsilon**2) - 1381/(22394880*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25319":"f_3/(103680*epsilon**2) - 1853/(134369280*epsilon**2) - 1381/(22394880*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25320":"-f_3/(207360*epsilon**2) + 13/(29859840*epsilon**2) + 1/(1492992*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25321":"-f_3/(207360*epsilon**2) + 13/(29859840*epsilon**2) + 1/(1492992*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25322":"-6497/(134369280*epsilon**2) - 233/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25323":"-6497/(134369280*epsilon**2) - 233/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25324":"-6497/(134369280*epsilon**2) - 233/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25325":"f_3/(11520*epsilon**2) + 3671/(44789760*epsilon**2) + 43/(746496*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25326":"f_3/(11520*epsilon**2) + 3671/(44789760*epsilon**2) + 43/(746496*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25327":"f_3/(11520*epsilon**2) + 3671/(44789760*epsilon**2) + 43/(746496*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25328":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25329":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25330":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25331":"-239/(29859840*epsilon**2) + 113/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25332":"-1133*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) + 3479/(7464960*epsilon**2) + 91*pi**4/(6220800*epsilon**2) + 91*f_3/(51840*epsilon**3) - 1853/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 59/(51840*epsilon**4) - 1/(2880*epsilon**5)","25333":"-1133*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) + 3479/(7464960*epsilon**2) + 91*pi**4/(6220800*epsilon**2) + 91*f_3/(51840*epsilon**3) - 1853/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 59/(51840*epsilon**4) - 1/(2880*epsilon**5)","25334":"11*f_3/(3840*epsilon**2) + 11*f_5/(2880*epsilon**2) - 7*pi**4/(115200*epsilon**2) - 161/(138240*epsilon**2) - 7*f_3/(960*epsilon**3) + pi**4/(28800*epsilon**3) + 101/(23040*epsilon**3) + f_3/(240*epsilon**4) - 1/(192*epsilon**4) + 1/(480*epsilon**5)","25335":"11*f_3/(3840*epsilon**2) + 11*f_5/(2880*epsilon**2) - 7*pi**4/(115200*epsilon**2) - 161/(138240*epsilon**2) - 7*f_3/(960*epsilon**3) + pi**4/(28800*epsilon**3) + 101/(23040*epsilon**3) + f_3/(240*epsilon**4) - 1/(192*epsilon**4) + 1/(480*epsilon**5)","25336":"-f_3**2/(120*epsilon**2) + 77*f_3/(4320*epsilon**2) - pi**4/(17280*epsilon**2) - 1003/(414720*epsilon**2) - f_3/(144*epsilon**3) + 23/(3456*epsilon**3) - 7/(2880*epsilon**4)","25337":"-251*f_3/(311040*epsilon**2) + f_5/(1440*epsilon**2) - 391/(829440*epsilon**2) + 31*pi**4/(3110400*epsilon**2) + 31*f_3/(25920*epsilon**3) - pi**4/(129600*epsilon**3) - 7/(207360*epsilon**3) - f_3/(1080*epsilon**4) + 19/(17280*epsilon**4) - 1/(1440*epsilon**5)","25338":"-251*f_3/(311040*epsilon**2) + f_5/(1440*epsilon**2) - 391/(829440*epsilon**2) + 31*pi**4/(3110400*epsilon**2) + 31*f_3/(25920*epsilon**3) - pi**4/(129600*epsilon**3) - 7/(207360*epsilon**3) - f_3/(1080*epsilon**4) + 19/(17280*epsilon**4) - 1/(1440*epsilon**5)","25339":"367*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 61*pi**4/(18662400*epsilon**2) - 3613/(22394880*epsilon**2) - 61*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 365/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(8640*epsilon**5)","25340":"367*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 61*pi**4/(18662400*epsilon**2) - 3613/(22394880*epsilon**2) - 61*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 365/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 61/(155520*epsilon**4) + 1/(8640*epsilon**5)","25341":"-233*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2989/(7464960*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 539/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 73/(51840*epsilon**4) - 1/(1440*epsilon**5)","25342":"-233*f_3/(103680*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2989/(7464960*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 539/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 73/(51840*epsilon**4) - 1/(1440*epsilon**5)","25343":"151*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 523/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 11/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25344":"151*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 523/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 11/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25345":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25346":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25347":"f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25348":"49*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25349":"-83*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25350":"97*f_3/(155520*epsilon**2) - 7*f_5/(8640*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25351":"-f_3/(1920*epsilon**2) - 1949/(2488320*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 91/(103680*epsilon**3) + 7/(17280*epsilon**4)","25352":"151*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 523/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 11/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25353":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25354":"f_3/(103680*epsilon**2) - 1853/(134369280*epsilon**2) - 1381/(22394880*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25355":"-6497/(134369280*epsilon**2) - 233/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25356":"f_3/(34560*epsilon**2) + 431/(44789760*epsilon**2) + 431/(3732480*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25357":"f_3/(11520*epsilon**2) + 3671/(44789760*epsilon**2) + 43/(746496*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25358":"-f_3/(207360*epsilon**2) + 13/(29859840*epsilon**2) + 1/(1492992*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25359":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25360":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25361":"-239/(29859840*epsilon**2) + 113/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25362":"49*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25363":"f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25364":"f_3/(116640*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 7063/(44789760*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1193/(7464960*epsilon**3) + f_3/(12960*epsilon**4) - 53/(311040*epsilon**4) + 1/(17280*epsilon**5)","25365":"-83*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25366":"97*f_3/(155520*epsilon**2) - 7*f_5/(8640*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25367":"-83*f_3/(155520*epsilon**2) + f_5/(2880*epsilon**2) - 967/(2488320*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - pi**4/(259200*epsilon**3) - 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25368":"-f_3/(1920*epsilon**2) - 1949/(2488320*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 91/(103680*epsilon**3) + 7/(17280*epsilon**4)","25369":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25370":"151*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 17*pi**4/(18662400*epsilon**2) - 523/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 11/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25371":"133*f_3/(1866240*epsilon**2) - f_5/(17280*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 1169/(14929920*epsilon**2) - 17*f_3/(155520*epsilon**3) - 23/(414720*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 1/(6912*epsilon**4) + 1/(8640*epsilon**5)","25372":"-6497/(134369280*epsilon**2) - 233/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25373":"f_3/(103680*epsilon**2) - 1853/(134369280*epsilon**2) - 1381/(22394880*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25374":"-6497/(134369280*epsilon**2) - 233/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(51840*epsilon**5)","25375":"f_3/(11520*epsilon**2) + 3671/(44789760*epsilon**2) + 43/(746496*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25376":"f_3/(34560*epsilon**2) + 431/(44789760*epsilon**2) + 431/(3732480*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25377":"f_3/(11520*epsilon**2) + 3671/(44789760*epsilon**2) + 43/(746496*epsilon**3) - 61/(311040*epsilon**4) + 1/(8640*epsilon**5)","25378":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25379":"-f_3/(207360*epsilon**2) + 13/(29859840*epsilon**2) + 1/(1492992*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25380":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25381":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25382":"-239/(29859840*epsilon**2) + 113/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25383":"-f_3/(69120*epsilon**2) + 37/(29859840*epsilon**2) + 77/(7464960*epsilon**3) + 11/(622080*epsilon**4) - 1/(51840*epsilon**5)","25384":"23*f_3/(31104*epsilon**2) + f_5/(2880*epsilon**2) - 14467/(7464960*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 737/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 49/(51840*epsilon**4) - 1/(2880*epsilon**5)","25385":"5*f_3/(31104*epsilon**2) + f_5/(1080*epsilon**2) - 14467/(7464960*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 737/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 49/(51840*epsilon**4) - 1/(2880*epsilon**5)","25386":"f_3/(3240*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 6049/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + 113/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1728*epsilon**4) + 1/(480*epsilon**5)","25387":"-43*f_3/(6480*epsilon**2) + 7*f_5/(1440*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 6049/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + 113/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1728*epsilon**4) + 1/(480*epsilon**5)","25388":"-7*f_3/(2880*epsilon**2) - pi**4/(28800*epsilon**2) + 1327/(138240*epsilon**2) - f_3/(240*epsilon**3) + 5/(1152*epsilon**3) - 7/(2880*epsilon**4)","25389":"-49*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2113/(7464960*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 259/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25390":"-31*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 679/(1492992*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 367/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25391":"-f_3/(17280*epsilon**2) + 8161/(22394880*epsilon**2) + 941/(3732480*epsilon**3) - 17/(51840*epsilon**4) + 1/(8640*epsilon**5)","25392":"13237/(22394880*epsilon**2) + 145/(746496*epsilon**3) - 17/(51840*epsilon**4) + 1/(8640*epsilon**5)","25393":"-f_3/(5760*epsilon**2) - 4007/(7464960*epsilon**2) - 43/(124416*epsilon**3) + 53/(51840*epsilon**4) - 1/(1440*epsilon**5)","25394":"-f_3/(1920*epsilon**2) - 8111/(7464960*epsilon**2) + 1/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(1440*epsilon**5)","25395":"f_3/(34560*epsilon**2) - 157/(44789760*epsilon**2) - 103/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25396":"f_3/(11520*epsilon**2) + 491/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25397":"f_3/(11520*epsilon**2) - 1669/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25398":"1247/(44789760*epsilon**2) - 427/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25399":"19*f_3/(20736*epsilon**2) - f_5/(480*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 1147/(497664*epsilon**2) - 19*f_3/(8640*epsilon**3) - 211/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 49/(17280*epsilon**4) + 1/(480*epsilon**5)","25400":"-49*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2113/(7464960*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 259/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25401":"-31*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 679/(1492992*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 367/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25402":"f_3/(69120*epsilon**2) - 157/(89579520*epsilon**2) - 103/(7464960*epsilon**3) - 5/(124416*epsilon**4) + 1/(17280*epsilon**5)","25403":"f_3/(11520*epsilon**2) - 1669/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25404":"f_3/(23040*epsilon**2) + 491/(89579520*epsilon**2) - 319/(7464960*epsilon**3) - 5/(124416*epsilon**4) + 1/(17280*epsilon**5)","25405":"1247/(44789760*epsilon**2) - 427/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25406":"385*f_3/(746496*epsilon**2) - 10769/(17915904*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 23*f_3/(31104*epsilon**3) + pi**4/(622080*epsilon**3) + 1463/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 55/(124416*epsilon**4) + 1/(10368*epsilon**5)","25407":"385*f_3/(746496*epsilon**2) - 10769/(17915904*epsilon**2) - 11*pi**4/(7464960*epsilon**2) - 23*f_3/(31104*epsilon**3) + pi**4/(622080*epsilon**3) + 1463/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 55/(124416*epsilon**4) + 1/(10368*epsilon**5)","25408":"-253*f_3/(124416*epsilon**2) + 11*pi**4/(1244160*epsilon**2) + 4433/(2985984*epsilon**2) + 17*f_3/(5184*epsilon**3) - 755/(248832*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 43/(20736*epsilon**4) - 1/(1728*epsilon**5)","25409":"-253*f_3/(124416*epsilon**2) + 11*pi**4/(1244160*epsilon**2) + 4433/(2985984*epsilon**2) + 17*f_3/(5184*epsilon**3) - 755/(248832*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 43/(20736*epsilon**4) - 1/(1728*epsilon**5)","25410":"-11*f_3/(3456*epsilon**2) + 253/(82944*epsilon**2) + f_3/(288*epsilon**3) - 19/(4608*epsilon**3) + 1/(1152*epsilon**4)","25411":"187*f_3/(746496*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 517/(8957952*epsilon**2) - 7*f_3/(15552*epsilon**3) + pi**4/(622080*epsilon**3) + 35/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 7/(15552*epsilon**4) + 1/(5184*epsilon**5)","25412":"187*f_3/(746496*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 517/(8957952*epsilon**2) - 7*f_3/(15552*epsilon**3) + pi**4/(622080*epsilon**3) + 35/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 7/(15552*epsilon**4) + 1/(5184*epsilon**5)","25413":"9977/(53747712*epsilon**2) - 1391/(4478976*epsilon**3) + 55/(373248*epsilon**4) - 1/(31104*epsilon**5)","25414":"9977/(53747712*epsilon**2) - 1391/(4478976*epsilon**3) + 55/(373248*epsilon**4) - 1/(31104*epsilon**5)","25415":"-2915/(8957952*epsilon**2) + 259/(373248*epsilon**3) - 17/(31104*epsilon**4) + 1/(5184*epsilon**5)","25416":"-2915/(8957952*epsilon**2) + 259/(373248*epsilon**3) - 17/(31104*epsilon**4) + 1/(5184*epsilon**5)","25417":"-55/(53747712*epsilon**2) - 29/(1119744*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25418":"-55/(53747712*epsilon**2) - 29/(1119744*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25419":"-1243/(53747712*epsilon**2) - 1/(559872*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25420":"-1243/(53747712*epsilon**2) - 1/(559872*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25421":"-77*f_3/(62208*epsilon**2) + 1265/(2985984*epsilon**2) + 11*pi**4/(1244160*epsilon**2) + 25*f_3/(10368*epsilon**3) - 23/(15552*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 17/(10368*epsilon**4) - 1/(1728*epsilon**5)","25422":"187*f_3/(746496*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 517/(8957952*epsilon**2) - 7*f_3/(15552*epsilon**3) + pi**4/(622080*epsilon**3) + 35/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 7/(15552*epsilon**4) + 1/(5184*epsilon**5)","25423":"187*f_3/(746496*epsilon**2) - 11*pi**4/(7464960*epsilon**2) + 517/(8957952*epsilon**2) - 7*f_3/(15552*epsilon**3) + pi**4/(622080*epsilon**3) + 35/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 7/(15552*epsilon**4) + 1/(5184*epsilon**5)","25424":"-55/(107495424*epsilon**2) - 29/(2239488*epsilon**3) + 11/(373248*epsilon**4) - 1/(62208*epsilon**5)","25425":"-1243/(53747712*epsilon**2) - 1/(559872*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25426":"-55/(107495424*epsilon**2) - 29/(2239488*epsilon**3) + 11/(373248*epsilon**4) - 1/(62208*epsilon**5)","25427":"-1243/(53747712*epsilon**2) - 1/(559872*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25428":"-35*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 979/(746496*epsilon**2) + 13*f_3/(3456*epsilon**3) - 385/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(432*epsilon**4) - 1/(1728*epsilon**5)","25429":"-35*f_3/(31104*epsilon**2) + pi**4/(311040*epsilon**2) + 979/(746496*epsilon**2) + 13*f_3/(3456*epsilon**3) - 385/(82944*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(432*epsilon**4) - 1/(1728*epsilon**5)","25430":"23*f_3/(5184*epsilon**2) - 403/(124416*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(64*epsilon**3) + pi**4/(17280*epsilon**3) + 59/(4608*epsilon**3) + f_3/(144*epsilon**4) - 1/(96*epsilon**4) + 1/(288*epsilon**5)","25431":"23*f_3/(5184*epsilon**2) - 403/(124416*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(64*epsilon**3) + pi**4/(17280*epsilon**3) + 59/(4608*epsilon**3) + f_3/(144*epsilon**4) - 1/(96*epsilon**4) + 1/(288*epsilon**5)","25432":"f_3/(144*epsilon**2) - 23/(3456*epsilon**2) - f_3/(48*epsilon**3) + 25/(1152*epsilon**3) - 1/(192*epsilon**4)","25433":"-17*f_3/(31104*epsilon**2) - 47/(373248*epsilon**2) + pi**4/(311040*epsilon**2) + 7*f_3/(3456*epsilon**3) - pi**4/(103680*epsilon**3) - 7/(41472*epsilon**3) - f_3/(864*epsilon**4) + 7/(3456*epsilon**4) - 1/(864*epsilon**5)","25434":"-17*f_3/(31104*epsilon**2) - 47/(373248*epsilon**2) + pi**4/(311040*epsilon**2) + 7*f_3/(3456*epsilon**3) - pi**4/(103680*epsilon**3) - 7/(41472*epsilon**3) - f_3/(864*epsilon**4) + 7/(3456*epsilon**4) - 1/(864*epsilon**5)","25435":"-907/(2239488*epsilon**2) + 361/(248832*epsilon**3) - 1/(1296*epsilon**4) + 1/(5184*epsilon**5)","25436":"-907/(2239488*epsilon**2) + 361/(248832*epsilon**3) - 1/(1296*epsilon**4) + 1/(5184*epsilon**5)","25437":"265/(373248*epsilon**2) - 119/(41472*epsilon**3) + 1/(384*epsilon**4) - 1/(864*epsilon**5)","25438":"265/(373248*epsilon**2) - 119/(41472*epsilon**3) + 1/(384*epsilon**4) - 1/(864*epsilon**5)","25439":"5/(2239488*epsilon**2) + 13/(248832*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25440":"5/(2239488*epsilon**2) + 13/(248832*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25441":"113/(2239488*epsilon**2) - 23/(248832*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25442":"113/(2239488*epsilon**2) - 23/(248832*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25443":"7*f_3/(2592*epsilon**2) - pi**4/(51840*epsilon**2) - 115/(124416*epsilon**2) - f_3/(96*epsilon**3) + 23/(4608*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 1/(128*epsilon**4) + 1/(288*epsilon**5)","25444":"-17*f_3/(31104*epsilon**2) - 47/(373248*epsilon**2) + pi**4/(311040*epsilon**2) + 7*f_3/(3456*epsilon**3) - pi**4/(103680*epsilon**3) - 7/(41472*epsilon**3) - f_3/(864*epsilon**4) + 7/(3456*epsilon**4) - 1/(864*epsilon**5)","25445":"-17*f_3/(31104*epsilon**2) - 47/(373248*epsilon**2) + pi**4/(311040*epsilon**2) + 7*f_3/(3456*epsilon**3) - pi**4/(103680*epsilon**3) - 7/(41472*epsilon**3) - f_3/(864*epsilon**4) + 7/(3456*epsilon**4) - 1/(864*epsilon**5)","25446":"5/(4478976*epsilon**2) + 13/(497664*epsilon**3) - 5/(41472*epsilon**4) + 1/(10368*epsilon**5)","25447":"113/(2239488*epsilon**2) - 23/(248832*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25448":"5/(4478976*epsilon**2) + 13/(497664*epsilon**3) - 5/(41472*epsilon**4) + 1/(10368*epsilon**5)","25449":"113/(2239488*epsilon**2) - 23/(248832*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25450":"-35*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 979/(1990656*epsilon**3) + f_3/(6912*epsilon**4) - 11/(41472*epsilon**4) + 1/(13824*epsilon**5)","25451":"-35*f_3/(82944*epsilon**3) + pi**4/(829440*epsilon**3) + 979/(1990656*epsilon**3) + f_3/(6912*epsilon**4) - 11/(41472*epsilon**4) + 1/(13824*epsilon**5)","25452":"23*f_3/(13824*epsilon**3) - 403/(331776*epsilon**3) - pi**4/(138240*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","25453":"23*f_3/(13824*epsilon**3) - 403/(331776*epsilon**3) - pi**4/(138240*epsilon**3) - f_3/(1152*epsilon**4) + 1/(864*epsilon**4) - 1/(2304*epsilon**5)","25454":"f_3/(384*epsilon**3) - 23/(9216*epsilon**3) + 1/(1536*epsilon**4)","25455":"-17*f_3/(82944*epsilon**3) - 47/(995328*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 17/(82944*epsilon**4) + 1/(6912*epsilon**5)","25456":"-17*f_3/(82944*epsilon**3) - 47/(995328*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 17/(82944*epsilon**4) + 1/(6912*epsilon**5)","25457":"-907/(5971968*epsilon**3) + 11/(124416*epsilon**4) - 1/(41472*epsilon**5)","25458":"-907/(5971968*epsilon**3) + 11/(124416*epsilon**4) - 1/(41472*epsilon**5)","25459":"265/(995328*epsilon**3) - 23/(82944*epsilon**4) + 1/(6912*epsilon**5)","25460":"265/(995328*epsilon**3) - 23/(82944*epsilon**4) + 1/(6912*epsilon**5)","25461":"5/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25462":"5/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25463":"113/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25464":"113/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25465":"7*f_3/(6912*epsilon**3) - pi**4/(138240*epsilon**3) - 115/(331776*epsilon**3) - f_3/(1152*epsilon**4) + 23/(27648*epsilon**4) - 1/(2304*epsilon**5)","25466":"-17*f_3/(82944*epsilon**3) - 47/(995328*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 17/(82944*epsilon**4) + 1/(6912*epsilon**5)","25467":"-17*f_3/(82944*epsilon**3) - 47/(995328*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 17/(82944*epsilon**4) + 1/(6912*epsilon**5)","25468":"5/(11943936*epsilon**3) + 11/(995328*epsilon**4) - 1/(82944*epsilon**5)","25469":"113/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25470":"5/(11943936*epsilon**3) + 11/(995328*epsilon**4) - 1/(82944*epsilon**5)","25471":"113/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25472":"751*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 6193/(1244160*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 17*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 337/(207360*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(480*epsilon**5)","25473":"f_3/(5760*epsilon**2) + 179/(1492992*epsilon**2) - 421/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25474":"1003/(7464960*epsilon**2) - 41/(248832*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25475":"-55*f_3/(124416*epsilon**2) - 1793/(1492992*epsilon**2) + 11*pi**4/(1244160*epsilon**2) + f_3/(648*epsilon**3) - pi**4/(103680*epsilon**3) + 5/(31104*epsilon**3) - f_3/(864*epsilon**4) + 1/(432*epsilon**4) - 1/(864*epsilon**5)","25476":"539/(8957952*epsilon**2) + 7/(186624*epsilon**3) - 1/(3456*epsilon**4) + 1/(5184*epsilon**5)","25477":"1727/(8957952*epsilon**2) - 5/(46656*epsilon**3) - 1/(3456*epsilon**4) + 1/(5184*epsilon**5)","25478":"5*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 163/(62208*epsilon**2) - f_3/(192*epsilon**3) - 37/(6912*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(1728*epsilon**4) + 1/(144*epsilon**5)","25479":"-49/(373248*epsilon**2) + 7/(41472*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","25480":"-157/(373248*epsilon**2) + 43/(41472*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","25481":"5*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 163/(165888*epsilon**3) - f_3/(1152*epsilon**4) + 13/(13824*epsilon**4) - 1/(1152*epsilon**5)","25482":"-49/(995328*epsilon**3) - 7/(82944*epsilon**4) + 1/(6912*epsilon**5)","25483":"-157/(995328*epsilon**3) - 7/(82944*epsilon**4) + 1/(6912*epsilon**5)","25484":"-37*f_3/(23040*epsilon**2) - 7*f_5/(17280*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 1501/(2488320*epsilon**2) + 11*f_3/(17280*epsilon**3) - 55/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25485":"-f_3/(34560*epsilon**2) - 7/(14929920*epsilon**2) + 239/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25486":"533/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25487":"-37*f_3/(23040*epsilon**2) - 7*f_5/(17280*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 1501/(2488320*epsilon**2) + 11*f_3/(17280*epsilon**3) - 55/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25488":"-f_3/(34560*epsilon**2) - 7/(14929920*epsilon**2) + 239/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25489":"533/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25490":"103*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 361/(1244160*epsilon**2) - 17*f_3/(8640*epsilon**3) - 19/(41472*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(480*epsilon**5)","25491":"-f_3/(5760*epsilon**2) + 247/(7464960*epsilon**2) + 11/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25492":"-f_3/(2880*epsilon**2) + 71/(1492992*epsilon**2) + 227/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25493":"103*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 361/(1244160*epsilon**2) - 17*f_3/(8640*epsilon**3) - 19/(41472*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(480*epsilon**5)","25494":"-f_3/(5760*epsilon**2) + 247/(7464960*epsilon**2) + 11/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25495":"-f_3/(2880*epsilon**2) + 71/(1492992*epsilon**2) + 227/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25496":"-7*f_3/(7680*epsilon**2) - 7*f_5/(17280*epsilon**2) + 421/(2488320*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 203/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25497":"-f_3/(34560*epsilon**2) + 209/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25498":"749/(14929920*epsilon**2) + 19/(497664*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25499":"-f_3**2/(120*epsilon**2) + 55*f_3/(3456*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 379/(414720*epsilon**2) - 7*f_3/(1440*epsilon**3) + 17/(3456*epsilon**3) - 7/(2880*epsilon**4)","25500":"-f_3/(2304*epsilon**2) - 73/(497664*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 61/(103680*epsilon**3) + 7/(17280*epsilon**4)","25501":"-f_3/(2304*epsilon**2) - 1229/(2488320*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 61/(103680*epsilon**3) + 7/(17280*epsilon**4)","25502":"23*f_3/(559872*epsilon**2) - 529/(13436928*epsilon**2) - 11*f_3/(46656*epsilon**3) + 23/(93312*epsilon**3) + f_3/(3888*epsilon**4) - 17/(46656*epsilon**4) + 1/(7776*epsilon**5)","25503":"253/(80621568*epsilon**2) - 1/(46656*epsilon**3) + 11/(279936*epsilon**4) - 1/(46656*epsilon**5)","25504":"253/(80621568*epsilon**2) - 1/(46656*epsilon**3) + 11/(279936*epsilon**4) - 1/(46656*epsilon**5)","25505":"-13*f_3/(279936*epsilon**2) + 299/(6718464*epsilon**2) - 11*f_3/(23328*epsilon**3) + 5/(11664*epsilon**3) + f_3/(1944*epsilon**4) - 17/(23328*epsilon**4) + 1/(3888*epsilon**5)","25506":"-143/(40310784*epsilon**2) - 1/(31104*epsilon**3) + 11/(139968*epsilon**4) - 1/(23328*epsilon**5)","25507":"-143/(40310784*epsilon**2) - 1/(31104*epsilon**3) + 11/(139968*epsilon**4) - 1/(23328*epsilon**5)","25508":"103*f_3/(69984*epsilon**2) - 2369/(1679616*epsilon**2) - 11*f_3/(7776*epsilon**3) + 1171/(559872*epsilon**3) + f_3/(1944*epsilon**4) - 7/(5832*epsilon**4) + 1/(3888*epsilon**5)","25509":"1133/(10077696*epsilon**2) - 775/(3359232*epsilon**3) + 11/(69984*epsilon**4) - 1/(23328*epsilon**5)","25510":"1133/(10077696*epsilon**2) - 775/(3359232*epsilon**3) + 11/(69984*epsilon**4) - 1/(23328*epsilon**5)","25511":"-f_3**2/(216*epsilon**2) + 65*f_3/(5184*epsilon**2) - 161/(20736*epsilon**2) - 5*f_3/(432*epsilon**3) + 67/(5184*epsilon**3) - 1/(216*epsilon**4)","25512":"-11*f_3/(31104*epsilon**2) + 77/(124416*epsilon**2) + f_3/(2592*epsilon**3) - 43/(31104*epsilon**3) + 1/(1296*epsilon**4)","25513":"-11*f_3/(31104*epsilon**2) + 77/(124416*epsilon**2) + f_3/(2592*epsilon**3) - 43/(31104*epsilon**3) + 1/(1296*epsilon**4)","25514":"-f_3/(972*epsilon**2) + 23/(23328*epsilon**2) + 11*f_3/(2592*epsilon**3) - 95/(20736*epsilon**3) - f_3/(216*epsilon**4) + 17/(2592*epsilon**4) - 1/(432*epsilon**5)","25515":"-11/(139968*epsilon**2) + 17/(41472*epsilon**3) - 11/(15552*epsilon**4) + 1/(2592*epsilon**5)","25516":"-11/(139968*epsilon**2) + 17/(41472*epsilon**3) - 11/(15552*epsilon**4) + 1/(2592*epsilon**5)","25517":"-f_3/(972*epsilon**2) + 23/(23328*epsilon**2) + 11*f_3/(2592*epsilon**3) - 95/(20736*epsilon**3) - f_3/(216*epsilon**4) + 17/(2592*epsilon**4) - 1/(432*epsilon**5)","25518":"-11/(139968*epsilon**2) + 17/(41472*epsilon**3) - 11/(15552*epsilon**4) + 1/(2592*epsilon**5)","25519":"-11/(139968*epsilon**2) + 17/(41472*epsilon**3) - 11/(15552*epsilon**4) + 1/(2592*epsilon**5)","25520":"71*f_3/(15552*epsilon**2) - 1633/(373248*epsilon**2) - 7*f_3/(648*epsilon**3) + 131/(10368*epsilon**3) + f_3/(54*epsilon**4) - 5/(216*epsilon**4) + 1/(108*epsilon**5)","25521":"781/(2239488*epsilon**2) - 25/(20736*epsilon**3) + 1/(432*epsilon**4) - 1/(648*epsilon**5)","25522":"781/(2239488*epsilon**2) - 25/(20736*epsilon**3) + 1/(432*epsilon**4) - 1/(648*epsilon**5)","25523":"-103*f_3/(93312*epsilon**2) + 2369/(2239488*epsilon**2) + f_3/(432*epsilon**3) - 517/(186624*epsilon**3) - f_3/(648*epsilon**4) + 41/(15552*epsilon**4) - 1/(1296*epsilon**5)","25524":"-1133/(13436928*epsilon**2) + 301/(1119744*epsilon**3) - 29/(93312*epsilon**4) + 1/(7776*epsilon**5)","25525":"-1133/(13436928*epsilon**2) + 301/(1119744*epsilon**3) - 29/(93312*epsilon**4) + 1/(7776*epsilon**5)","25526":"7*f_3/(7776*epsilon**2) - 161/(186624*epsilon**2) - 5*f_3/(324*epsilon**3) + 79/(5184*epsilon**3) + f_3/(54*epsilon**4) - 11/(432*epsilon**4) + 1/(108*epsilon**5)","25527":"77/(1119744*epsilon**2) - 13/(10368*epsilon**3) + 7/(2592*epsilon**4) - 1/(648*epsilon**5)","25528":"77/(1119744*epsilon**2) - 13/(10368*epsilon**3) + 7/(2592*epsilon**4) - 1/(648*epsilon**5)","25529":"-121*f_3/(46656*epsilon**2) + 2783/(1119744*epsilon**2) + 19*f_3/(3888*epsilon**3) - 31/(5184*epsilon**3) - f_3/(324*epsilon**4) + 7/(1296*epsilon**4) - 1/(648*epsilon**5)","25530":"-1331/(6718464*epsilon**2) + 55/(93312*epsilon**3) - 5/(7776*epsilon**4) + 1/(3888*epsilon**5)","25531":"-1331/(6718464*epsilon**2) + 55/(93312*epsilon**3) - 5/(7776*epsilon**4) + 1/(3888*epsilon**5)","25532":"f_3/(864*epsilon**3) - 23/(20736*epsilon**3) - f_3/(288*epsilon**4) + 1/(256*epsilon**4) - 1/(576*epsilon**5)","25533":"11/(124416*epsilon**3) - 5/(13824*epsilon**4) + 1/(3456*epsilon**5)","25534":"11/(124416*epsilon**3) - 5/(13824*epsilon**4) + 1/(3456*epsilon**5)","25535":"f_3/(864*epsilon**3) - 23/(20736*epsilon**3) - f_3/(288*epsilon**4) + 1/(256*epsilon**4) - 1/(576*epsilon**5)","25536":"11/(124416*epsilon**3) - 5/(13824*epsilon**4) + 1/(3456*epsilon**5)","25537":"11/(124416*epsilon**3) - 5/(13824*epsilon**4) + 1/(3456*epsilon**5)","25538":"-11*f_3/(20736*epsilon**3) + 253/(497664*epsilon**3) + f_3/(1728*epsilon**4) - 17/(20736*epsilon**4) + 1/(3456*epsilon**5)","25539":"-121/(2985984*epsilon**3) + 11/(124416*epsilon**4) - 1/(20736*epsilon**5)","25540":"-121/(2985984*epsilon**3) + 11/(124416*epsilon**4) - 1/(20736*epsilon**5)","25541":"-11*f_3/(20736*epsilon**3) + 253/(497664*epsilon**3) + f_3/(1728*epsilon**4) - 17/(20736*epsilon**4) + 1/(3456*epsilon**5)","25542":"-121/(2985984*epsilon**3) + 11/(124416*epsilon**4) - 1/(20736*epsilon**5)","25543":"-121/(2985984*epsilon**3) + 11/(124416*epsilon**4) - 1/(20736*epsilon**5)","25544":"5*f_3/(10368*epsilon**4) - 115/(248832*epsilon**4) + 5/(20736*epsilon**5)","25545":"55/(1492992*epsilon**4) - 5/(124416*epsilon**5)","25546":"55/(1492992*epsilon**4) - 5/(124416*epsilon**5)","25547":"-1/(360*epsilon**2) + 119/(46080*epsilon**3) - 1/(1440*epsilon**4) + 1/(2880*epsilon**5)","25548":"473/(663552*epsilon**2) - 173/(165888*epsilon**3) + 23/(41472*epsilon**4) - 1/(3456*epsilon**5)","25549":"-43/(27648*epsilon**2) + 145/(27648*epsilon**3) - 1/(432*epsilon**4) + 1/(576*epsilon**5)","25550":"-43/(73728*epsilon**3) + 1/(4608*epsilon**4) - 1/(4608*epsilon**5)","25551":"577/(373248*epsilon**2) - 53/(46080*epsilon**3) + 1/(2592*epsilon**4) - 1/(8640*epsilon**5)","25552":"-f_3/(360*epsilon**2) + 1/(1728*epsilon**2) + 23/(23040*epsilon**3) - 1/(720*epsilon**4) + 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5/(13824*epsilon**5)","25682":"-5/(41472*epsilon**4) + 5/(13824*epsilon**5)","25683":"1/(10368*epsilon**3) - 11/(27648*epsilon**4) + 1/(2304*epsilon**5)","25684":"1/(10368*epsilon**3) - 11/(27648*epsilon**4) + 1/(2304*epsilon**5)","25685":"-7/(82944*epsilon**3) + 5/(3456*epsilon**4) - 1/(576*epsilon**5)","25686":"-7/(82944*epsilon**3) + 5/(3456*epsilon**4) - 1/(576*epsilon**5)","25687":"1/(10368*epsilon**3) - 11/(27648*epsilon**4) + 1/(2304*epsilon**5)","25688":"1/(10368*epsilon**3) - 11/(27648*epsilon**4) + 1/(2304*epsilon**5)","25689":"103/(995328*epsilon**3) - 1/(4608*epsilon**4) + 1/(6912*epsilon**5)","25690":"103/(995328*epsilon**3) - 1/(4608*epsilon**4) + 1/(6912*epsilon**5)","25691":"f_3/(2304*epsilon**3) - 7/(9216*epsilon**3) + 1/(1152*epsilon**4)","25692":"f_3/(2304*epsilon**3) - 7/(9216*epsilon**3) + 1/(1152*epsilon**4)","25693":"-23/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25694":"-23/(5971968*epsilon**3) + 11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25695":"13/(2985984*epsilon**3) + 11/(248832*epsilon**4) - 1/(20736*epsilon**5)","25696":"13/(2985984*epsilon**3) + 11/(248832*epsilon**4) - 1/(20736*epsilon**5)","25697":"-103/(746496*epsilon**3) + 11/(82944*epsilon**4) - 1/(20736*epsilon**5)","25698":"-103/(746496*epsilon**3) + 11/(82944*epsilon**4) - 1/(20736*epsilon**5)","25699":"121/(497664*epsilon**3) - 19/(41472*epsilon**4) + 1/(3456*epsilon**5)","25700":"121/(497664*epsilon**3) - 19/(41472*epsilon**4) + 1/(3456*epsilon**5)","25701":"-5/(41472*epsilon**4) + 5/(13824*epsilon**5)","25702":"55/(995328*epsilon**4) - 5/(82944*epsilon**5)","25703":"55/(995328*epsilon**4) - 5/(82944*epsilon**5)","25704":"55/(995328*epsilon**4) - 5/(82944*epsilon**5)","25705":"-35/(663552*epsilon**5)","25706":"-121/(1990656*epsilon**3) + 11/(82944*epsilon**4) - 1/(13824*epsilon**5)","25707":"5*f_3/(31104*epsilon**2) + f_5/(1080*epsilon**2) - 14467/(7464960*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 737/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 49/(51840*epsilon**4) - 1/(2880*epsilon**5)","25708":"23*f_3/(31104*epsilon**2) + f_5/(2880*epsilon**2) - 14467/(7464960*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 737/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 49/(51840*epsilon**4) - 1/(2880*epsilon**5)","25709":"23*f_3/(31104*epsilon**2) + f_5/(2880*epsilon**2) - 14467/(7464960*epsilon**2) + pi**4/(155520*epsilon**2) + f_3/(1296*epsilon**3) - 737/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 49/(51840*epsilon**4) - 1/(2880*epsilon**5)","25710":"f_3/(3240*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 6049/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + 113/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1728*epsilon**4) + 1/(480*epsilon**5)","25711":"-43*f_3/(6480*epsilon**2) + 7*f_5/(1440*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 6049/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + 113/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1728*epsilon**4) + 1/(480*epsilon**5)","25712":"f_3/(3240*epsilon**2) - f_5/(480*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 6049/(1244160*epsilon**2) - 7*f_3/(2160*epsilon**3) + 113/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 7/(1728*epsilon**4) + 1/(480*epsilon**5)","25713":"-7*f_3/(2880*epsilon**2) - pi**4/(28800*epsilon**2) + 1327/(138240*epsilon**2) - f_3/(240*epsilon**3) + 5/(1152*epsilon**3) - 7/(2880*epsilon**4)","25714":"-31*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 679/(1492992*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 367/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25715":"-49*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2113/(7464960*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 259/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25716":"-31*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 679/(1492992*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 367/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25717":"13237/(22394880*epsilon**2) + 145/(746496*epsilon**3) - 17/(51840*epsilon**4) + 1/(8640*epsilon**5)","25718":"-f_3/(17280*epsilon**2) + 8161/(22394880*epsilon**2) + 941/(3732480*epsilon**3) - 17/(51840*epsilon**4) + 1/(8640*epsilon**5)","25719":"13237/(22394880*epsilon**2) + 145/(746496*epsilon**3) - 17/(51840*epsilon**4) + 1/(8640*epsilon**5)","25720":"-f_3/(1920*epsilon**2) - 8111/(7464960*epsilon**2) + 1/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(1440*epsilon**5)","25721":"-f_3/(5760*epsilon**2) - 4007/(7464960*epsilon**2) - 43/(124416*epsilon**3) + 53/(51840*epsilon**4) - 1/(1440*epsilon**5)","25722":"-f_3/(1920*epsilon**2) - 8111/(7464960*epsilon**2) + 1/(622080*epsilon**3) + 53/(51840*epsilon**4) - 1/(1440*epsilon**5)","25723":"f_3/(11520*epsilon**2) + 491/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25724":"f_3/(34560*epsilon**2) - 157/(44789760*epsilon**2) - 103/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25725":"f_3/(11520*epsilon**2) + 491/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25726":"f_3/(11520*epsilon**2) - 1669/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25727":"1247/(44789760*epsilon**2) - 427/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25728":"f_3/(11520*epsilon**2) - 1669/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25729":"19*f_3/(20736*epsilon**2) - f_5/(480*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 1147/(497664*epsilon**2) - 19*f_3/(8640*epsilon**3) - 211/(207360*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 49/(17280*epsilon**4) + 1/(480*epsilon**5)","25730":"-31*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 679/(1492992*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 367/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25731":"-49*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 2113/(7464960*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 259/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25732":"-31*f_3/(311040*epsilon**2) + f_5/(2880*epsilon**2) - 679/(1492992*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 367/(622080*epsilon**3) - f_3/(2160*epsilon**4) + 37/(51840*epsilon**4) - 1/(1440*epsilon**5)","25733":"f_3/(23040*epsilon**2) + 491/(89579520*epsilon**2) - 319/(7464960*epsilon**3) - 5/(124416*epsilon**4) + 1/(17280*epsilon**5)","25734":"f_3/(11520*epsilon**2) - 1669/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25735":"1247/(44789760*epsilon**2) - 427/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25736":"f_3/(69120*epsilon**2) - 157/(89579520*epsilon**2) - 103/(7464960*epsilon**3) - 5/(124416*epsilon**4) + 1/(17280*epsilon**5)","25737":"f_3/(11520*epsilon**2) - 1669/(44789760*epsilon**2) - 319/(3732480*epsilon**3) - 5/(62208*epsilon**4) + 1/(8640*epsilon**5)","25738":"f_3/(23040*epsilon**2) + 491/(89579520*epsilon**2) - 319/(7464960*epsilon**3) - 5/(124416*epsilon**4) + 1/(17280*epsilon**5)","25739":"5*f_3/(10368*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(103680*epsilon**2) + 1603/(1244160*epsilon**2) - f_3/(864*epsilon**3) - 479/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 29/(8640*epsilon**4) + 1/(240*epsilon**5)","25740":"-f_3/(1920*epsilon**2) + 1373/(7464960*epsilon**2) + 359/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(1440*epsilon**5)","25741":"-f_3/(1920*epsilon**2) + 1373/(7464960*epsilon**2) + 359/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(1440*epsilon**5)","25742":"37/(1492992*epsilon**2) + 467/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(1440*epsilon**5)","25743":"-55*f_3/(124416*epsilon**2) - 1793/(1492992*epsilon**2) + 11*pi**4/(1244160*epsilon**2) + f_3/(648*epsilon**3) - pi**4/(103680*epsilon**3) + 5/(31104*epsilon**3) - f_3/(864*epsilon**4) + 1/(432*epsilon**4) - 1/(864*epsilon**5)","25744":"1727/(8957952*epsilon**2) - 5/(46656*epsilon**3) - 1/(3456*epsilon**4) + 1/(5184*epsilon**5)","25745":"539/(8957952*epsilon**2) + 7/(186624*epsilon**3) - 1/(3456*epsilon**4) + 1/(5184*epsilon**5)","25746":"1727/(8957952*epsilon**2) - 5/(46656*epsilon**3) - 1/(3456*epsilon**4) + 1/(5184*epsilon**5)","25747":"5*f_3/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 163/(62208*epsilon**2) - f_3/(192*epsilon**3) - 37/(6912*epsilon**3) + pi**4/(17280*epsilon**3) + f_3/(144*epsilon**4) - 17/(1728*epsilon**4) + 1/(144*epsilon**5)","25748":"-157/(373248*epsilon**2) + 43/(41472*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","25749":"-49/(373248*epsilon**2) + 7/(41472*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","25750":"-157/(373248*epsilon**2) + 43/(41472*epsilon**3) + 11/(10368*epsilon**4) - 1/(864*epsilon**5)","25751":"5*f_3/(13824*epsilon**3) - pi**4/(138240*epsilon**3) + 163/(165888*epsilon**3) - f_3/(1152*epsilon**4) + 13/(13824*epsilon**4) - 1/(1152*epsilon**5)","25752":"-157/(995328*epsilon**3) - 7/(82944*epsilon**4) + 1/(6912*epsilon**5)","25753":"-49/(995328*epsilon**3) - 7/(82944*epsilon**4) + 1/(6912*epsilon**5)","25754":"-157/(995328*epsilon**3) - 7/(82944*epsilon**4) + 1/(6912*epsilon**5)","25755":"91/(92160*epsilon**2) + 13/(46080*epsilon**3) - 1/(1152*epsilon**4) + 1/(960*epsilon**5)","25756":"-187/(331776*epsilon**2) + 5/(10368*epsilon**3) + 7/(10368*epsilon**4) - 1/(1728*epsilon**5)","25757":"17/(13824*epsilon**2) - 47/(13824*epsilon**3) - 7/(3456*epsilon**4) + 1/(288*epsilon**5)","25758":"17/(36864*epsilon**3) + 1/(9216*epsilon**4) - 1/(2304*epsilon**5)","25759":"-1889/(2488320*epsilon**2) - 19/(82944*epsilon**3) + 29/(51840*epsilon**4) - 1/(2880*epsilon**5)","25760":"f_3/(480*epsilon**2) - 13/(46080*epsilon**2) - 7/(4608*epsilon**3) - 1/(576*epsilon**4) + 1/(480*epsilon**5)","25761":"-1529/(4976640*epsilon**2) - 23/(829440*epsilon**3) + 29/(103680*epsilon**4) - 1/(5760*epsilon**5)","25762":"-f_3/(11520*epsilon**2) - pi**4/(115200*epsilon**2) + 767/(276480*epsilon**2) - f_3/(960*epsilon**3) + 1/(768*epsilon**3) - 7/(5760*epsilon**4)","25763":"-23/(8957952*epsilon**2) + 7/(279936*epsilon**3) - 7/(93312*epsilon**4) + 1/(15552*epsilon**5)","25764":"13/(4478976*epsilon**2) + 5/(279936*epsilon**3) - 7/(46656*epsilon**4) + 1/(7776*epsilon**5)","25765":"-103/(1119744*epsilon**2) + 511/(1119744*epsilon**3) - 1/(2592*epsilon**4) + 1/(7776*epsilon**5)","25766":"f_3/(3456*epsilon**2) - 7/(13824*epsilon**2) - f_3/(864*epsilon**3) + 1/(384*epsilon**3) - 1/(432*epsilon**4)","25767":"1/(15552*epsilon**2) - 65/(124416*epsilon**3) + 7/(5184*epsilon**4) - 1/(864*epsilon**5)","25768":"1/(15552*epsilon**2) - 65/(124416*epsilon**3) + 7/(5184*epsilon**4) - 1/(864*epsilon**5)","25769":"-71/(248832*epsilon**2) + 113/(62208*epsilon**3) - 5/(1296*epsilon**4) + 1/(216*epsilon**5)","25770":"103/(1492992*epsilon**2) - 157/(373248*epsilon**3) + 7/(10368*epsilon**4) - 1/(2592*epsilon**5)","25771":"-7/(124416*epsilon**2) + 37/(31104*epsilon**3) - 13/(2592*epsilon**4) + 1/(216*epsilon**5)","25772":"121/(746496*epsilon**2) - 89/(93312*epsilon**3) + 11/(7776*epsilon**4) - 1/(1296*epsilon**5)","25773":"-1/(13824*epsilon**3) + 7/(13824*epsilon**4) - 1/(1152*epsilon**5)","25774":"-1/(13824*epsilon**3) + 7/(13824*epsilon**4) - 1/(1152*epsilon**5)","25775":"11/(331776*epsilon**3) - 7/(41472*epsilon**4) + 1/(6912*epsilon**5)","25776":"11/(331776*epsilon**3) - 7/(41472*epsilon**4) + 1/(6912*epsilon**5)","25777":"-5/(165888*epsilon**4) + 5/(41472*epsilon**5)","25778":"-35*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 979/(2985984*epsilon**3) + f_3/(10368*epsilon**4) - 11/(62208*epsilon**4) + 1/(20736*epsilon**5)","25779":"-35*f_3/(124416*epsilon**3) + pi**4/(1244160*epsilon**3) + 979/(2985984*epsilon**3) + f_3/(10368*epsilon**4) - 11/(62208*epsilon**4) + 1/(20736*epsilon**5)","25780":"23*f_3/(20736*epsilon**3) - 403/(497664*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 1/(1296*epsilon**4) - 1/(3456*epsilon**5)","25781":"23*f_3/(20736*epsilon**3) - 403/(497664*epsilon**3) - pi**4/(207360*epsilon**3) - f_3/(1728*epsilon**4) + 1/(1296*epsilon**4) - 1/(3456*epsilon**5)","25782":"f_3/(576*epsilon**3) - 23/(13824*epsilon**3) + 1/(2304*epsilon**4)","25783":"-17*f_3/(124416*epsilon**3) - 47/(1492992*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 17/(124416*epsilon**4) + 1/(10368*epsilon**5)","25784":"-17*f_3/(124416*epsilon**3) - 47/(1492992*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 17/(124416*epsilon**4) + 1/(10368*epsilon**5)","25785":"-907/(8957952*epsilon**3) + 11/(186624*epsilon**4) - 1/(62208*epsilon**5)","25786":"-907/(8957952*epsilon**3) + 11/(186624*epsilon**4) - 1/(62208*epsilon**5)","25787":"265/(1492992*epsilon**3) - 23/(124416*epsilon**4) + 1/(10368*epsilon**5)","25788":"265/(1492992*epsilon**3) - 23/(124416*epsilon**4) + 1/(10368*epsilon**5)","25789":"5/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25790":"5/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25791":"113/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25792":"113/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25793":"7*f_3/(10368*epsilon**3) - pi**4/(207360*epsilon**3) - 115/(497664*epsilon**3) - f_3/(1728*epsilon**4) + 23/(41472*epsilon**4) - 1/(3456*epsilon**5)","25794":"-17*f_3/(124416*epsilon**3) - 47/(1492992*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 17/(124416*epsilon**4) + 1/(10368*epsilon**5)","25795":"-17*f_3/(124416*epsilon**3) - 47/(1492992*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 17/(124416*epsilon**4) + 1/(10368*epsilon**5)","25796":"5/(17915904*epsilon**3) + 11/(1492992*epsilon**4) - 1/(124416*epsilon**5)","25797":"113/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25798":"113/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25799":"5/(17915904*epsilon**3) + 11/(1492992*epsilon**4) - 1/(124416*epsilon**5)","25800":"-37*f_3/(23040*epsilon**2) - 7*f_5/(17280*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 1501/(2488320*epsilon**2) + 11*f_3/(17280*epsilon**3) - 55/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25801":"-f_3/(34560*epsilon**2) - 7/(14929920*epsilon**2) + 239/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25802":"533/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25803":"533/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25804":"-37*f_3/(23040*epsilon**2) - 7*f_5/(17280*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 1501/(2488320*epsilon**2) + 11*f_3/(17280*epsilon**3) - 55/(82944*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25805":"-f_3/(34560*epsilon**2) - 7/(14929920*epsilon**2) + 239/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25806":"533/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25807":"533/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25808":"-7*f_3/(7680*epsilon**2) - 7*f_5/(17280*epsilon**2) + 421/(2488320*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 11*f_3/(17280*epsilon**3) - 203/(414720*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(17280*epsilon**4) - 1/(2880*epsilon**5)","25809":"-f_3/(34560*epsilon**2) + 209/(14929920*epsilon**2) + 167/(2488320*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25810":"749/(14929920*epsilon**2) + 19/(497664*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25811":"749/(14929920*epsilon**2) + 19/(497664*epsilon**3) - 11/(103680*epsilon**4) + 1/(17280*epsilon**5)","25812":"103*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 361/(1244160*epsilon**2) - 17*f_3/(8640*epsilon**3) - 19/(41472*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(480*epsilon**5)","25813":"-f_3/(5760*epsilon**2) + 247/(7464960*epsilon**2) + 11/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25814":"-f_3/(2880*epsilon**2) + 71/(1492992*epsilon**2) + 227/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25815":"-f_3/(2880*epsilon**2) + 71/(1492992*epsilon**2) + 227/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25816":"103*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 361/(1244160*epsilon**2) - 17*f_3/(8640*epsilon**3) - 19/(41472*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(480*epsilon**5)","25817":"-f_3/(5760*epsilon**2) + 247/(7464960*epsilon**2) + 11/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25818":"-f_3/(2880*epsilon**2) + 71/(1492992*epsilon**2) + 227/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25819":"-f_3/(2880*epsilon**2) + 71/(1492992*epsilon**2) + 227/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25820":"751*f_3/(103680*epsilon**2) + 7*f_5/(2880*epsilon**2) - 6193/(1244160*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 17*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 337/(207360*epsilon**3) + f_3/(720*epsilon**4) - 5/(1728*epsilon**4) + 1/(480*epsilon**5)","25821":"f_3/(5760*epsilon**2) + 179/(1492992*epsilon**2) - 421/(1244160*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25822":"1003/(7464960*epsilon**2) - 41/(248832*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25823":"1003/(7464960*epsilon**2) - 41/(248832*epsilon**3) + 19/(51840*epsilon**4) - 1/(2880*epsilon**5)","25824":"-f_3**2/(120*epsilon**2) + 55*f_3/(3456*epsilon**2) - 7*pi**4/(172800*epsilon**2) - 379/(414720*epsilon**2) - 7*f_3/(1440*epsilon**3) + 17/(3456*epsilon**3) - 7/(2880*epsilon**4)","25825":"-f_3/(2304*epsilon**2) - 73/(497664*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 61/(103680*epsilon**3) + 7/(17280*epsilon**4)","25826":"-f_3/(2304*epsilon**2) - 1229/(2488320*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 61/(103680*epsilon**3) + 7/(17280*epsilon**4)","25827":"-f_3/(2304*epsilon**2) - 1229/(2488320*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 61/(103680*epsilon**3) + 7/(17280*epsilon**4)","25828":"5*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 163/(248832*epsilon**3) - f_3/(1728*epsilon**4) + 13/(20736*epsilon**4) - 1/(1728*epsilon**5)","25829":"-49/(1492992*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","25830":"-157/(1492992*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","25831":"-157/(1492992*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","25832":"-11*f_3/(31104*epsilon**3) + 253/(746496*epsilon**3) + f_3/(2592*epsilon**4) - 17/(31104*epsilon**4) + 1/(5184*epsilon**5)","25833":"-121/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25834":"-121/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25835":"-121/(4478976*epsilon**3) + 11/(186624*epsilon**4) - 1/(31104*epsilon**5)","25836":"f_3/(1296*epsilon**3) - 23/(31104*epsilon**3) - f_3/(432*epsilon**4) + 1/(384*epsilon**4) - 1/(864*epsilon**5)","25837":"11/(186624*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25838":"11/(186624*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25839":"11/(186624*epsilon**3) - 5/(20736*epsilon**4) + 1/(5184*epsilon**5)","25840":"f_3/(3456*epsilon**4) - 23/(82944*epsilon**4) + 1/(6912*epsilon**5)","25841":"11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25842":"11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25843":"11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25844":"-13*f_3/(1440*epsilon**2) + 139/(17280*epsilon**2) - 5/(4608*epsilon**3) - 1/(720*epsilon**4) + 1/(1440*epsilon**5)","25845":"-f_3/(360*epsilon**2) + 1/(1728*epsilon**2) + 23/(23040*epsilon**3) - 1/(720*epsilon**4) + 1/(1440*epsilon**5)","25846":"-13*f_3/(1440*epsilon**2) + 23/(3456*epsilon**2) - 5/(4608*epsilon**3) - 1/(720*epsilon**4) + 1/(1440*epsilon**5)","25847":"f_3/(2880*epsilon**2) + 1109/(2488320*epsilon**2) - 251/(414720*epsilon**3) + 1/(2592*epsilon**4) - 1/(8640*epsilon**5)","25848":"f_3/(1440*epsilon**2) + 2333/(1244160*epsilon**2) - 323/(207360*epsilon**3) + 1/(1296*epsilon**4) - 1/(4320*epsilon**5)","25849":"23*f_3/(11520*epsilon**2) - 931/(276480*epsilon**2) - pi**4/(115200*epsilon**2) - f_3/(960*epsilon**3) + 1/(720*epsilon**3) - 1/(1920*epsilon**4)","25850":"23*f_3/(5760*epsilon**2) - 71/(27648*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 1/(360*epsilon**3) - 1/(960*epsilon**4)","25851":"-f_3/(480*epsilon**2) + 59/(23040*epsilon**2) - 11/(11520*epsilon**3) - 1/(720*epsilon**4) + 1/(720*epsilon**5)","25852":"-f_3/(240*epsilon**2) + 151/(46080*epsilon**2) - 7/(4608*epsilon**3) - 1/(1440*epsilon**4) + 1/(1440*epsilon**5)","25853":"35*f_3/(3456*epsilon**2) - 6257/(414720*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(160*epsilon**3) + 1/(160*epsilon**3) - 1/(960*epsilon**4)","25854":"f_3/(96*epsilon**2) - 1/(128*epsilon**2) + 71/(23040*epsilon**3) - 1/(720*epsilon**4) + 1/(1440*epsilon**5)","25855":"-1/(360*epsilon**2) + 119/(46080*epsilon**3) - 1/(1440*epsilon**4) + 1/(2880*epsilon**5)","25856":"f_3/(960*epsilon**2) - 931/(1866240*epsilon**2) - 7/(15360*epsilon**3) + 1/(2592*epsilon**4) - 1/(8640*epsilon**5)","25857":"2039/(3732480*epsilon**2) - 37/(92160*epsilon**3) + 1/(5184*epsilon**4) - 1/(17280*epsilon**5)","25858":"-13*f_3/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 3353/(1244160*epsilon**2) + f_3/(1440*epsilon**3) - 1/(720*epsilon**3) + 1/(2880*epsilon**4)","25859":"-13*f_3/(11520*epsilon**2) + pi**4/(345600*epsilon**2) + 4217/(2488320*epsilon**2) + f_3/(2880*epsilon**3) - 1/(1440*epsilon**3) + 1/(5760*epsilon**4)","25860":"-f_3/(120*epsilon**2) + f_5/(36*epsilon**2) - 137/(8640*epsilon**2) + 1/(240*epsilon**3)","25861":"-f_3/(2880*epsilon**2) + 1427/(1866240*epsilon**2) - 37/(46080*epsilon**3) + 1/(2592*epsilon**4) - 1/(8640*epsilon**5)","25862":"-f_3/(2880*epsilon**2) + 1211/(1866240*epsilon**2) - 37/(46080*epsilon**3) + 1/(2592*epsilon**4) - 1/(8640*epsilon**5)","25863":"577/(373248*epsilon**2) - 53/(46080*epsilon**3) + 1/(2592*epsilon**4) - 1/(8640*epsilon**5)","25864":"-11869/(11197440*epsilon**2) + 821/(1244160*epsilon**3) - 17/(77760*epsilon**4) + 1/(25920*epsilon**5)","25865":"-8521/(22394880*epsilon**2) + 749/(2488320*epsilon**3) - 17/(155520*epsilon**4) + 1/(51840*epsilon**5)","25866":"-f_3/(864*epsilon**2) - pi**4/(21600*epsilon**2) + 137/(12960*epsilon**2) + f_3/(120*epsilon**3) - 1/(360*epsilon**3)","25867":"-f_3/(1728*epsilon**2) - pi**4/(43200*epsilon**2) + 137/(25920*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","25868":"29*f_3/(8640*epsilon**2) - 1189/(207360*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(240*epsilon**3) + 31/(5760*epsilon**3) - 1/(720*epsilon**4)","25869":"29*f_3/(17280*epsilon**2) - 2053/(414720*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 31/(11520*epsilon**3) - 1/(1440*epsilon**4)","25870":"f_3/(2880*epsilon**2) - 83/(116640*epsilon**2) + 17/(207360*epsilon**3) + 1/(2880*epsilon**4) - 1/(4320*epsilon**5)","25871":"19/(933120*epsilon**2) - 19/(414720*epsilon**3) + 1/(5760*epsilon**4) - 1/(8640*epsilon**5)","25872":"f_3/(960*epsilon**2) - 1123/(933120*epsilon**2) + 53/(207360*epsilon**3) + 1/(2880*epsilon**4) - 1/(4320*epsilon**5)","25873":"f_3/(1440*epsilon**2) - 259/(933120*epsilon**2) - 11/(41472*epsilon**3) + 1/(2880*epsilon**4) - 1/(4320*epsilon**5)","25874":"f_3/(2880*epsilon**2) - 83/(116640*epsilon**2) + 17/(207360*epsilon**3) + 1/(2880*epsilon**4) - 1/(4320*epsilon**5)","25875":"-109/(4478976*epsilon**2) + 67/(1244160*epsilon**3) - 1/(12960*epsilon**4) + 1/(25920*epsilon**5)","25876":"-f_3/(17280*epsilon**2) - 221/(44789760*epsilon**2) + 103/(2488320*epsilon**3) - 1/(25920*epsilon**4) + 1/(51840*epsilon**5)","25877":"-f_3/(8640*epsilon**2) - 221/(22394880*epsilon**2) + 103/(1244160*epsilon**3) - 1/(12960*epsilon**4) + 1/(25920*epsilon**5)","25878":"-f_3/(17280*epsilon**2) + 1723/(44789760*epsilon**2) + 31/(2488320*epsilon**3) - 1/(25920*epsilon**4) + 1/(51840*epsilon**5)","25879":"-43/(110592*epsilon**3) + 1/(6912*epsilon**4) - 1/(6912*epsilon**5)","25880":"11/(497664*epsilon**3) - 7/(62208*epsilon**4) + 1/(10368*epsilon**5)","25881":"-1/(20736*epsilon**3) + 7/(20736*epsilon**4) - 1/(1728*epsilon**5)","25882":"-1/(55296*epsilon**4) + 1/(13824*epsilon**5)","25883":"169/(995328*epsilon**3) - 1/(10368*epsilon**4) + 1/(20736*epsilon**5)","25884":"5/(55296*epsilon**3) + 1/(3456*epsilon**4) - 1/(3456*epsilon**5)","25885":"97/(1990656*epsilon**3) - 1/(20736*epsilon**4) + 1/(41472*epsilon**5)","25886":"f_3/(2304*epsilon**3) - 13/(27648*epsilon**3) + 1/(4608*epsilon**4)","25887":"-23/(8957952*epsilon**3) + 11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25888":"13/(4478976*epsilon**3) + 11/(373248*epsilon**4) - 1/(31104*epsilon**5)","25889":"-103/(1119744*epsilon**3) + 11/(124416*epsilon**4) - 1/(31104*epsilon**5)","25890":"f_3/(3456*epsilon**3) - 7/(13824*epsilon**3) + 1/(1728*epsilon**4)","25891":"1/(15552*epsilon**3) - 11/(41472*epsilon**4) + 1/(3456*epsilon**5)","25892":"1/(15552*epsilon**3) - 11/(41472*epsilon**4) + 1/(3456*epsilon**5)","25893":"-71/(248832*epsilon**3) + 7/(10368*epsilon**4) - 1/(864*epsilon**5)","25894":"103/(1492992*epsilon**3) - 1/(6912*epsilon**4) + 1/(10368*epsilon**5)","25895":"-7/(124416*epsilon**3) + 5/(5184*epsilon**4) - 1/(864*epsilon**5)","25896":"121/(746496*epsilon**3) - 19/(62208*epsilon**4) + 1/(5184*epsilon**5)","25897":"-1/(13824*epsilon**4) + 1/(4608*epsilon**5)","25898":"-1/(13824*epsilon**4) + 1/(4608*epsilon**5)","25899":"11/(331776*epsilon**4) - 1/(27648*epsilon**5)","25900":"11/(331776*epsilon**4) - 1/(27648*epsilon**5)","25901":"-5/(165888*epsilon**5)","25902":"-1889/(2488320*epsilon**2) - 19/(82944*epsilon**3) + 29/(51840*epsilon**4) - 1/(2880*epsilon**5)","25903":"-1859/(5971968*epsilon**2) + 257/(497664*epsilon**3) - 35/(124416*epsilon**4) + 1/(10368*epsilon**5)","25904":"169/(248832*epsilon**2) - 67/(27648*epsilon**3) + 7/(5184*epsilon**4) - 1/(1728*epsilon**5)","25905":"169/(663552*epsilon**3) - 1/(6912*epsilon**4) + 1/(13824*epsilon**5)","25906":"-1529/(4976640*epsilon**2) - 23/(829440*epsilon**3) + 29/(103680*epsilon**4) - 1/(5760*epsilon**5)","25907":"-1067/(11943936*epsilon**2) + 185/(995328*epsilon**3) - 35/(248832*epsilon**4) + 1/(20736*epsilon**5)","25908":"97/(497664*epsilon**2) - 43/(55296*epsilon**3) + 7/(10368*epsilon**4) - 1/(3456*epsilon**5)","25909":"97/(1327104*epsilon**3) - 1/(13824*epsilon**4) + 1/(27648*epsilon**5)","25910":"f_3/(480*epsilon**2) - 13/(46080*epsilon**2) - 7/(4608*epsilon**3) - 1/(576*epsilon**4) + 1/(480*epsilon**5)","25911":"-55/(331776*epsilon**2) - 29/(82944*epsilon**3) + 23/(20736*epsilon**4) - 1/(1728*epsilon**5)","25912":"5/(13824*epsilon**2) + 1/(13824*epsilon**3) - 1/(216*epsilon**4) + 1/(288*epsilon**5)","25913":"5/(36864*epsilon**3) + 1/(2304*epsilon**4) - 1/(2304*epsilon**5)","25914":"91/(92160*epsilon**2) + 13/(46080*epsilon**3) - 1/(1152*epsilon**4) + 1/(960*epsilon**5)","25915":"473/(663552*epsilon**2) - 173/(165888*epsilon**3) + 23/(41472*epsilon**4) - 1/(3456*epsilon**5)","25916":"-43/(27648*epsilon**2) + 145/(27648*epsilon**3) - 1/(432*epsilon**4) + 1/(576*epsilon**5)","25917":"-43/(73728*epsilon**3) + 1/(4608*epsilon**4) - 1/(4608*epsilon**5)","25918":"-f_3/(11520*epsilon**2) - pi**4/(115200*epsilon**2) + 767/(276480*epsilon**2) - f_3/(960*epsilon**3) + 1/(768*epsilon**3) - 7/(5760*epsilon**4)","25919":"-11*f_3/(13824*epsilon**2) + 143/(165888*epsilon**2) + f_3/(1152*epsilon**3) - 37/(27648*epsilon**3) + 1/(2304*epsilon**4)","25920":"f_3/(576*epsilon**2) - 13/(6912*epsilon**2) - f_3/(192*epsilon**3) + 5/(768*epsilon**3) - 1/(384*epsilon**4)","25921":"f_3/(1536*epsilon**3) - 13/(18432*epsilon**3) + 1/(3072*epsilon**4)","25922":"17/(55296*epsilon**3) + 1/(13824*epsilon**4) - 1/(3456*epsilon**5)","25923":"11/(497664*epsilon**3) - 7/(62208*epsilon**4) + 1/(10368*epsilon**5)","25924":"-1/(20736*epsilon**3) + 7/(20736*epsilon**4) - 1/(1728*epsilon**5)","25925":"-1/(55296*epsilon**4) + 1/(13824*epsilon**5)","25926":"-121/(2985984*epsilon**3) + 11/(124416*epsilon**4) - 1/(20736*epsilon**5)","25927":"11/(124416*epsilon**3) - 5/(13824*epsilon**4) + 1/(3456*epsilon**5)","25928":"11/(331776*epsilon**4) - 1/(27648*epsilon**5)","25929":"-1/(5184*epsilon**3) + 1/(864*epsilon**4) - 1/(576*epsilon**5)","25930":"-1/(13824*epsilon**4) + 1/(4608*epsilon**5)","25931":"-1/(36864*epsilon**5)","25932":"5*f_3/(10368*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(103680*epsilon**2) + 1603/(1244160*epsilon**2) - f_3/(864*epsilon**3) - 479/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 29/(8640*epsilon**4) + 1/(240*epsilon**5)","25933":"37/(1492992*epsilon**2) + 467/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(1440*epsilon**5)","25934":"-f_3/(1920*epsilon**2) + 1373/(7464960*epsilon**2) + 359/(622080*epsilon**3) + 17/(51840*epsilon**4) - 1/(1440*epsilon**5)","25935":"-17/(30720*epsilon**2) - 17/(7680*epsilon**3) - 1/(1920*epsilon**4) + 1/(480*epsilon**5)","25936":"-187/(331776*epsilon**2) + 5/(10368*epsilon**3) + 7/(10368*epsilon**4) - 1/(1728*epsilon**5)","25937":"17/(13824*epsilon**2) - 47/(13824*epsilon**3) - 7/(3456*epsilon**4) + 1/(288*epsilon**5)","25938":"17/(36864*epsilon**3) + 1/(9216*epsilon**4) - 1/(2304*epsilon**5)","25939":"5*f_3/(20736*epsilon**3) - pi**4/(207360*epsilon**3) + 163/(248832*epsilon**3) - f_3/(1728*epsilon**4) + 13/(20736*epsilon**4) - 1/(1728*epsilon**5)","25940":"-157/(1492992*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","25941":"-49/(1492992*epsilon**3) - 7/(124416*epsilon**4) + 1/(10368*epsilon**5)","25942":"-1889/(2488320*epsilon**2) - 19/(82944*epsilon**3) + 29/(51840*epsilon**4) - 1/(2880*epsilon**5)","25943":"-1529/(4976640*epsilon**2) - 23/(829440*epsilon**3) + 29/(103680*epsilon**4) - 1/(5760*epsilon**5)","25944":"f_3/(480*epsilon**2) - 13/(46080*epsilon**2) - 7/(4608*epsilon**3) - 1/(576*epsilon**4) + 1/(480*epsilon**5)","25945":"91/(92160*epsilon**2) + 13/(46080*epsilon**3) - 1/(1152*epsilon**4) + 1/(960*epsilon**5)","25946":"-f_3/(11520*epsilon**2) - pi**4/(115200*epsilon**2) + 767/(276480*epsilon**2) - f_3/(960*epsilon**3) + 1/(768*epsilon**3) - 7/(5760*epsilon**4)","25947":"17/(55296*epsilon**3) + 1/(13824*epsilon**4) - 1/(3456*epsilon**5)","25948":"11/(497664*epsilon**3) - 7/(62208*epsilon**4) + 1/(10368*epsilon**5)","25949":"-1/(20736*epsilon**3) + 7/(20736*epsilon**4) - 1/(1728*epsilon**5)","25950":"-1/(55296*epsilon**4) + 1/(13824*epsilon**5)","25951":"f_3/(5184*epsilon**4) - 23/(124416*epsilon**4) + 1/(10368*epsilon**5)","25952":"11/(746496*epsilon**4) - 1/(62208*epsilon**5)","25953":"169/(995328*epsilon**3) - 1/(10368*epsilon**4) + 1/(20736*epsilon**5)","25954":"97/(1990656*epsilon**3) - 1/(20736*epsilon**4) + 1/(41472*epsilon**5)","25955":"5/(55296*epsilon**3) + 1/(3456*epsilon**4) - 1/(3456*epsilon**5)","25956":"-43/(110592*epsilon**3) + 1/(6912*epsilon**4) - 1/(6912*epsilon**5)","25957":"f_3/(2304*epsilon**3) - 13/(27648*epsilon**3) + 1/(4608*epsilon**4)","25958":"-1/(82944*epsilon**4) + 1/(20736*epsilon**5)","25959":"11/(497664*epsilon**4) - 1/(41472*epsilon**5)","25960":"-1/(20736*epsilon**4) + 1/(6912*epsilon**5)","25961":"-1/(55296*epsilon**5)","25962":"-f_3**2/(4320*epsilon**2) + 161*f_3/(17280*epsilon**2) - f_5/(64*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 97/(23040*epsilon**2) - f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 23/(17280*epsilon**3) + 1/(4320*epsilon**4)","25963":"f_3**2/(864*epsilon**2) + 61*f_3/(17280*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 97/(23040*epsilon**2) - f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 23/(17280*epsilon**3) + 1/(4320*epsilon**4)","25964":"f_3**2/(864*epsilon**2) + 61*f_3/(17280*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 97/(23040*epsilon**2) - f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 23/(17280*epsilon**3) + 1/(4320*epsilon**4)","25965":"f_3**2/(720*epsilon**2) - 403*f_3/(8640*epsilon**2) + 65*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 1363/(103680*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 53/(8640*epsilon**3) - 1/(720*epsilon**4)","25966":"-11*f_3**2/(720*epsilon**2) + 197*f_3/(8640*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 1363/(103680*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 53/(8640*epsilon**3) - 1/(720*epsilon**4)","25967":"f_3**2/(720*epsilon**2) - 403*f_3/(8640*epsilon**2) + 65*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 1363/(103680*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 53/(8640*epsilon**3) - 1/(720*epsilon**4)","25968":"-f_3/(180*epsilon**2) + f_5/(36*epsilon**2) - 151/(8640*epsilon**2) + 1/(360*epsilon**3)","25969":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - 227/(311040*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","25970":"11*f_3**2/(4320*epsilon**2) - 281*f_3/(51840*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(172800*epsilon**2) + 299/(155520*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 19/(12960*epsilon**3) + 1/(2160*epsilon**4)","25971":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - 227/(311040*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","25972":"-61*f_3/(155520*epsilon**2) - 1427/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 49/(155520*epsilon**3) - 1/(12960*epsilon**4)","25973":"7*f_3/(7776*epsilon**2) - 3149/(1866240*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 79/(155520*epsilon**3) - 1/(12960*epsilon**4)","25974":"-61*f_3/(155520*epsilon**2) - 1427/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 49/(155520*epsilon**3) - 1/(12960*epsilon**4)","25975":"11*f_3/(8640*epsilon**2) - pi**4/(259200*epsilon**2) + 31/(20736*epsilon**2) - f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","25976":"-7*f_3/(2160*epsilon**2) + pi**4/(129600*epsilon**2) + 449/(103680*epsilon**2) + f_3/(1080*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","25977":"11*f_3/(8640*epsilon**2) - pi**4/(259200*epsilon**2) + 31/(20736*epsilon**2) - f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","25978":"-17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","25979":"13*f_3/(38880*epsilon**2) - 511/(1866240*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","25980":"-17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","25981":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 97/(933120*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","25982":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","25983":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 97/(933120*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","25984":"f_3**2/(360*epsilon**2) - 343*f_3/(4320*epsilon**2) + 53*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) - 493/(51840*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 41/(4320*epsilon**3) - 1/(360*epsilon**4)","25985":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - 443/(311040*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","25986":"f_3**2/(864*epsilon**2) + 19*f_3/(51840*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + 191/(155520*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 19/(12960*epsilon**3) + 1/(2160*epsilon**4)","25987":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - 227/(311040*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","25988":"f_3**2/(864*epsilon**2) + 19*f_3/(51840*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + 191/(155520*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 19/(12960*epsilon**3) + 1/(2160*epsilon**4)","25989":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 41/(186624*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","25990":"13*f_3/(38880*epsilon**2) - 59/(373248*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","25991":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 97/(933120*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","25992":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - 227/(311040*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","25993":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","25994":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 97/(933120*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","25995":"-17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","25996":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - 443/(311040*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","25997":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","25998":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 41/(186624*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","25999":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","26000":"f_3**2/(864*epsilon**2) + 61*f_3/(17280*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 97/(23040*epsilon**2) - f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 23/(17280*epsilon**3) + 1/(4320*epsilon**4)","26001":"-f_3**2/(4320*epsilon**2) + 161*f_3/(17280*epsilon**2) - f_5/(64*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(326592*epsilon**2) + 97/(23040*epsilon**2) - f_3/(864*epsilon**3) + f_5/(432*epsilon**3) - 23/(17280*epsilon**3) + 1/(4320*epsilon**4)","26002":"f_3**2/(720*epsilon**2) - 403*f_3/(8640*epsilon**2) + 65*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 1363/(103680*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 53/(8640*epsilon**3) - 1/(720*epsilon**4)","26003":"-11*f_3**2/(720*epsilon**2) + 197*f_3/(8640*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 1363/(103680*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(72*epsilon**3) + 53/(8640*epsilon**3) - 1/(720*epsilon**4)","26004":"-f_3/(180*epsilon**2) + f_5/(36*epsilon**2) - 151/(8640*epsilon**2) + 1/(360*epsilon**3)","26005":"11*f_3**2/(4320*epsilon**2) - 281*f_3/(51840*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(172800*epsilon**2) + 299/(155520*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 19/(12960*epsilon**3) + 1/(2160*epsilon**4)","26006":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - 227/(311040*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","26007":"7*f_3/(7776*epsilon**2) - 3149/(1866240*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 79/(155520*epsilon**3) - 1/(12960*epsilon**4)","26008":"-61*f_3/(155520*epsilon**2) - 1427/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 49/(155520*epsilon**3) - 1/(12960*epsilon**4)","26009":"-7*f_3/(2160*epsilon**2) + pi**4/(129600*epsilon**2) + 449/(103680*epsilon**2) + f_3/(1080*epsilon**3) - 17/(8640*epsilon**3) + 1/(2160*epsilon**4)","26010":"11*f_3/(8640*epsilon**2) - pi**4/(259200*epsilon**2) + 31/(20736*epsilon**2) - f_3/(2160*epsilon**3) - 7/(8640*epsilon**3) + 1/(2160*epsilon**4)","26011":"13*f_3/(38880*epsilon**2) - 511/(1866240*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","26012":"-17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","26013":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 97/(933120*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","26014":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","26015":"f_3**2/(360*epsilon**2) - 343*f_3/(4320*epsilon**2) + 53*f_5/(432*epsilon**2) - pi**6/(27216*epsilon**2) - 493/(51840*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(36*epsilon**3) + 41/(4320*epsilon**3) - 1/(360*epsilon**4)","26016":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(86400*epsilon**2) - 227/(311040*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","26017":"f_3**2/(864*epsilon**2) + 19*f_3/(51840*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + 191/(155520*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(1440*epsilon**3) + f_5/(432*epsilon**3) - 19/(12960*epsilon**3) + 1/(2160*epsilon**4)","26018":"-f_3**2/(4320*epsilon**2) + 13*f_3/(3240*epsilon**2) - 11*f_5/(1728*epsilon**2) - 443/(311040*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 23/(25920*epsilon**3) + 1/(2160*epsilon**4)","26019":"-17*f_3/(155520*epsilon**2) - 109/(1866240*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","26020":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 97/(933120*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","26021":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","26022":"13*f_3/(38880*epsilon**2) - 59/(373248*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 7/(31104*epsilon**3) - 1/(12960*epsilon**4)","26023":"-f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 41/(186624*epsilon**2) - f_3/(25920*epsilon**3) + 1/(7776*epsilon**3) - 1/(12960*epsilon**4)","26024":"-17*f_3/(155520*epsilon**2) + pi**4/(1555200*epsilon**2) + 323/(1866240*epsilon**2) + f_3/(12960*epsilon**3) + 1/(31104*epsilon**3) - 1/(12960*epsilon**4)","26025":"-11*f_3**2/(720*epsilon**2) + 7*f_3/(240*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 811/(51840*epsilon**2) - f_5/(72*epsilon**3) + 47/(4320*epsilon**3) - 1/(360*epsilon**4)","26026":"-179*f_3/(51840*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 163/(77760*epsilon**2) + 7*f_3/(4320*epsilon**3) - 11/(6480*epsilon**3) + 1/(2160*epsilon**4)","26027":"-5*f_3/(5184*epsilon**2) - 389/(311040*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 29/(25920*epsilon**3) + 1/(2160*epsilon**4)","26028":"-5*f_3/(5184*epsilon**2) - 389/(311040*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 29/(25920*epsilon**3) + 1/(2160*epsilon**4)","26029":"-11*f_3**2/(720*epsilon**2) + 7*f_3/(240*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 811/(51840*epsilon**2) - f_5/(72*epsilon**3) + 47/(4320*epsilon**3) - 1/(360*epsilon**4)","26030":"-179*f_3/(51840*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 163/(77760*epsilon**2) + 7*f_3/(4320*epsilon**3) - 11/(6480*epsilon**3) + 1/(2160*epsilon**4)","26031":"-5*f_3/(5184*epsilon**2) - 389/(311040*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 29/(25920*epsilon**3) + 1/(2160*epsilon**4)","26032":"-17*f_3/(3456*epsilon**2) + pi**4/(103680*epsilon**2) + 383/(69120*epsilon**2) + f_3/(864*epsilon**3) - 1/(640*epsilon**3) + 1/(4320*epsilon**4)","26033":"-17*f_3/(3456*epsilon**2) + pi**4/(103680*epsilon**2) + 383/(69120*epsilon**2) + f_3/(864*epsilon**3) - 1/(640*epsilon**3) + 1/(4320*epsilon**4)","26034":"35*f_3/(1728*epsilon**2) - 1999/(103680*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 13/(1728*epsilon**3) - 1/(720*epsilon**4)","26035":"35*f_3/(1728*epsilon**2) - 1999/(103680*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 13/(1728*epsilon**3) - 1/(720*epsilon**4)","26036":"f_3/(45*epsilon**2) - 35/(1728*epsilon**2) + 1/(360*epsilon**3)","26037":"f_3**2/(720*epsilon**2) - 11*f_3/(720*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(14400*epsilon**2) + 109/(10368*epsilon**2) + f_3/(120*epsilon**3) - f_5/(72*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","26038":"11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 79/(311040*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26039":"37*f_3/(51840*epsilon**2) - 29/(19440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7/(12960*epsilon**3) + 1/(2160*epsilon**4)","26040":"11*f_3/(25920*epsilon**2) - 353/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26041":"f_3**2/(720*epsilon**2) - 11*f_3/(720*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(14400*epsilon**2) + 761/(51840*epsilon**2) + f_3/(120*epsilon**3) - f_5/(72*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","26042":"37*f_3/(51840*epsilon**2) - 17/(7776*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7/(12960*epsilon**3) + 1/(2160*epsilon**4)","26043":"11*f_3/(25920*epsilon**2) - 353/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26044":"-17*f_3/(4320*epsilon**2) - pi**4/(21600*epsilon**2) + 803/(51840*epsilon**2) - f_3/(180*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","26045":"55*f_3/(10368*epsilon**2) - 55*f_5/(5184*epsilon**2) + 451/(124416*epsilon**2) - 5*f_3/(864*epsilon**3) + 5*f_5/(432*epsilon**3) - 13/(2592*epsilon**3) + 1/(864*epsilon**4)","26046":"-11*f_3/(62208*epsilon**2) - 55/(746496*epsilon**2) + f_3/(5184*epsilon**3) + 1/(3888*epsilon**3) - 1/(5184*epsilon**4)","26047":"11*f_3/(31104*epsilon**2) - 385/(746496*epsilon**2) - f_3/(2592*epsilon**3) + 23/(31104*epsilon**3) - 1/(5184*epsilon**4)","26048":"-11*f_3/(62208*epsilon**2) - 55/(746496*epsilon**2) + f_3/(5184*epsilon**3) + 1/(3888*epsilon**3) - 1/(5184*epsilon**4)","26049":"55*f_3/(10368*epsilon**2) - 55*f_5/(5184*epsilon**2) + 451/(124416*epsilon**2) - 5*f_3/(864*epsilon**3) + 5*f_5/(432*epsilon**3) - 13/(2592*epsilon**3) + 1/(864*epsilon**4)","26050":"11*f_3/(31104*epsilon**2) - 385/(746496*epsilon**2) - f_3/(2592*epsilon**3) + 23/(31104*epsilon**3) - 1/(5184*epsilon**4)","26051":"-11*f_3/(62208*epsilon**2) - 55/(746496*epsilon**2) + f_3/(5184*epsilon**3) + 1/(3888*epsilon**3) - 1/(5184*epsilon**4)","26052":"-55*f_3/(10368*epsilon**2) + 583/(124416*epsilon**2) + 5*f_3/(864*epsilon**3) - 1/(162*epsilon**3) + 1/(864*epsilon**4)","26053":"-5*f_3/(432*epsilon**2) + 5*f_5/(216*epsilon**2) - 41/(5184*epsilon**2) + 5*f_3/(144*epsilon**3) - 5*f_5/(72*epsilon**3) + 5/(192*epsilon**3) - 1/(144*epsilon**4)","26054":"f_3/(2592*epsilon**2) + 5/(31104*epsilon**2) - f_3/(864*epsilon**3) - 1/(1152*epsilon**3) + 1/(864*epsilon**4)","26055":"-f_3/(1296*epsilon**2) + 35/(31104*epsilon**2) + f_3/(432*epsilon**3) - 13/(3456*epsilon**3) + 1/(864*epsilon**4)","26056":"f_3/(2592*epsilon**2) + 5/(31104*epsilon**2) - f_3/(864*epsilon**3) - 1/(1152*epsilon**3) + 1/(864*epsilon**4)","26057":"-5*f_3/(432*epsilon**2) + 5*f_5/(216*epsilon**2) - 41/(5184*epsilon**2) + 5*f_3/(144*epsilon**3) - 5*f_5/(72*epsilon**3) + 5/(192*epsilon**3) - 1/(144*epsilon**4)","26058":"-f_3/(1296*epsilon**2) + 35/(31104*epsilon**2) + f_3/(432*epsilon**3) - 13/(3456*epsilon**3) + 1/(864*epsilon**4)","26059":"f_3/(2592*epsilon**2) + 5/(31104*epsilon**2) - f_3/(864*epsilon**3) - 1/(1152*epsilon**3) + 1/(864*epsilon**4)","26060":"5*f_3/(432*epsilon**2) - 53/(5184*epsilon**2) - 5*f_3/(144*epsilon**3) + 19/(576*epsilon**3) - 1/(144*epsilon**4)","26061":"-5*f_3/(1152*epsilon**3) + 5*f_5/(576*epsilon**3) - 41/(13824*epsilon**3) + 1/(1152*epsilon**4)","26062":"f_3/(6912*epsilon**3) + 5/(82944*epsilon**3) - 1/(6912*epsilon**4)","26063":"-f_3/(3456*epsilon**3) + 35/(82944*epsilon**3) - 1/(6912*epsilon**4)","26064":"f_3/(6912*epsilon**3) + 5/(82944*epsilon**3) - 1/(6912*epsilon**4)","26065":"-5*f_3/(1152*epsilon**3) + 5*f_5/(576*epsilon**3) - 41/(13824*epsilon**3) + 1/(1152*epsilon**4)","26066":"-f_3/(3456*epsilon**3) + 35/(82944*epsilon**3) - 1/(6912*epsilon**4)","26067":"f_3/(6912*epsilon**3) + 5/(82944*epsilon**3) - 1/(6912*epsilon**4)","26068":"5*f_3/(1152*epsilon**3) - 53/(13824*epsilon**3) + 1/(1152*epsilon**4)","26069":"-17*f_3/(8640*epsilon**2) - 871/(103680*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1728*epsilon**3) - 1/(720*epsilon**4)","26070":"11*f_3/(10368*epsilon**2) - 77/(124416*epsilon**2) - f_3/(864*epsilon**3) - 1/(2592*epsilon**3) + 1/(864*epsilon**4)","26071":"-f_3/(432*epsilon**2) + 7/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(576*epsilon**3) - 1/(144*epsilon**4)","26072":"-f_3/(1152*epsilon**3) + 7/(13824*epsilon**3) + 1/(1152*epsilon**4)","26073":"11*f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(69120*epsilon**2) - f_3/(4320*epsilon**3) - 7/(17280*epsilon**3) + 1/(4320*epsilon**4)","26074":"-17*f_3/(8640*epsilon**2) - 7/(103680*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1728*epsilon**3) - 1/(720*epsilon**4)","26075":"11*f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 11/(13824*epsilon**2) - f_3/(4320*epsilon**3) - 7/(17280*epsilon**3) + 1/(4320*epsilon**4)","26076":"f_3/(180*epsilon**2) - 11/(1728*epsilon**2) + 1/(360*epsilon**3)","26077":"-23/(559872*epsilon**2) + 11/(46656*epsilon**3) - 1/(3888*epsilon**4)","26078":"13/(279936*epsilon**2) + 11/(23328*epsilon**3) - 1/(1944*epsilon**4)","26079":"-103/(69984*epsilon**2) + 11/(7776*epsilon**3) - 1/(1944*epsilon**4)","26080":"f_3/(216*epsilon**2) - 7/(864*epsilon**2) + 1/(108*epsilon**3)","26081":"1/(972*epsilon**2) - 11/(2592*epsilon**3) + 1/(216*epsilon**4)","26082":"1/(972*epsilon**2) - 11/(2592*epsilon**3) + 1/(216*epsilon**4)","26083":"-71/(15552*epsilon**2) + 7/(648*epsilon**3) - 1/(54*epsilon**4)","26084":"103/(93312*epsilon**2) - 1/(432*epsilon**3) + 1/(648*epsilon**4)","26085":"-7/(7776*epsilon**2) + 5/(324*epsilon**3) - 1/(54*epsilon**4)","26086":"121/(46656*epsilon**2) - 19/(3888*epsilon**3) + 1/(324*epsilon**4)","26087":"-1/(864*epsilon**3) + 1/(288*epsilon**4)","26088":"-1/(864*epsilon**3) + 1/(288*epsilon**4)","26089":"11/(20736*epsilon**3) - 1/(1728*epsilon**4)","26090":"11/(20736*epsilon**3) - 1/(1728*epsilon**4)","26091":"-5/(10368*epsilon**4)","26092":"f_3**2/(720*epsilon**2) - 11*f_3/(720*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(14400*epsilon**2) + 109/(10368*epsilon**2) + f_3/(120*epsilon**3) - f_5/(72*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","26093":"11*f_3/(25920*epsilon**2) - 353/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26094":"11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 79/(311040*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26095":"37*f_3/(51840*epsilon**2) - 29/(19440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7/(12960*epsilon**3) + 1/(2160*epsilon**4)","26096":"f_3**2/(720*epsilon**2) - 11*f_3/(720*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(14400*epsilon**2) + 109/(10368*epsilon**2) + f_3/(120*epsilon**3) - f_5/(72*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","26097":"11*f_3/(25920*epsilon**2) - pi**4/(259200*epsilon**2) + 79/(311040*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26098":"37*f_3/(51840*epsilon**2) - 29/(19440*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7/(12960*epsilon**3) + 1/(2160*epsilon**4)","26099":"11*f_3/(25920*epsilon**2) - 353/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26100":"f_3**2/(720*epsilon**2) - 11*f_3/(720*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(14400*epsilon**2) + 761/(51840*epsilon**2) + f_3/(120*epsilon**3) - f_5/(72*epsilon**3) + 17/(4320*epsilon**3) - 1/(360*epsilon**4)","26101":"11*f_3/(25920*epsilon**2) - 353/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26102":"37*f_3/(51840*epsilon**2) - 17/(7776*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7/(12960*epsilon**3) + 1/(2160*epsilon**4)","26103":"11*f_3/(25920*epsilon**2) - 353/(311040*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(25920*epsilon**3) + 1/(2160*epsilon**4)","26104":"-17*f_3/(4320*epsilon**2) - pi**4/(21600*epsilon**2) + 803/(51840*epsilon**2) - f_3/(180*epsilon**3) + 23/(4320*epsilon**3) - 1/(360*epsilon**4)","26105":"-f_3/(864*epsilon**2) + pi**4/(43200*epsilon**2) + 287/(51840*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - 1/(360*epsilon**4)","26106":"11*f_3/(10368*epsilon**2) - 77/(124416*epsilon**2) - f_3/(864*epsilon**3) - 1/(2592*epsilon**3) + 1/(864*epsilon**4)","26107":"-f_3/(432*epsilon**2) + 7/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(576*epsilon**3) - 1/(144*epsilon**4)","26108":"-f_3/(1152*epsilon**3) + 7/(13824*epsilon**3) + 1/(1152*epsilon**4)","26109":"-5*f_3/(1728*epsilon**3) + 5*f_5/(864*epsilon**3) - 41/(20736*epsilon**3) + 1/(1728*epsilon**4)","26110":"f_3/(10368*epsilon**3) + 5/(124416*epsilon**3) - 1/(10368*epsilon**4)","26111":"-f_3/(5184*epsilon**3) + 35/(124416*epsilon**3) - 1/(10368*epsilon**4)","26112":"-5*f_3/(1728*epsilon**3) + 5*f_5/(864*epsilon**3) - 41/(20736*epsilon**3) + 1/(1728*epsilon**4)","26113":"f_3/(10368*epsilon**3) + 5/(124416*epsilon**3) - 1/(10368*epsilon**4)","26114":"-f_3/(5184*epsilon**3) + 35/(124416*epsilon**3) - 1/(10368*epsilon**4)","26115":"f_3/(10368*epsilon**3) + 5/(124416*epsilon**3) - 1/(10368*epsilon**4)","26116":"5*f_3/(1728*epsilon**3) - 53/(20736*epsilon**3) + 1/(1728*epsilon**4)","26117":"11*f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(69120*epsilon**2) - f_3/(4320*epsilon**3) - 7/(17280*epsilon**3) + 1/(4320*epsilon**4)","26118":"11*f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 11/(13824*epsilon**2) - f_3/(4320*epsilon**3) - 7/(17280*epsilon**3) + 1/(4320*epsilon**4)","26119":"11*f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(69120*epsilon**2) - f_3/(4320*epsilon**3) - 7/(17280*epsilon**3) + 1/(4320*epsilon**4)","26120":"-17*f_3/(8640*epsilon**2) - 7/(103680*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1728*epsilon**3) - 1/(720*epsilon**4)","26121":"-17*f_3/(8640*epsilon**2) - 7/(103680*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1728*epsilon**3) - 1/(720*epsilon**4)","26122":"-17*f_3/(8640*epsilon**2) - 871/(103680*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) + 1/(1728*epsilon**3) - 1/(720*epsilon**4)","26123":"f_3/(180*epsilon**2) - 11/(1728*epsilon**2) + 1/(360*epsilon**3)","26124":"-f_3/(1728*epsilon**3) + 7/(20736*epsilon**3) + 1/(1728*epsilon**4)","26125":"11/(31104*epsilon**3) - 1/(2592*epsilon**4)","26126":"-1/(1296*epsilon**3) + 1/(432*epsilon**4)","26127":"-1/(3456*epsilon**4)","26128":"-f_3/(864*epsilon**2) + pi**4/(43200*epsilon**2) + 287/(51840*epsilon**2) + f_3/(360*epsilon**3) - 7/(4320*epsilon**3) - 1/(360*epsilon**4)","26129":"-f_3/(1728*epsilon**3) + 7/(20736*epsilon**3) + 1/(1728*epsilon**4)","26130":"-1/(5184*epsilon**4)","26131":"-f_3/(4608*epsilon**2) + 47*f_5/(17280*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26132":"3*f_3/(2560*epsilon**2) + 17*f_5/(17280*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26133":"257*f_3/(69120*epsilon**2) - 11*f_5/(5760*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26134":"499*f_3/(20736*epsilon**2) - 97*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26135":"-2401*f_3/(103680*epsilon**2) + 7*f_5/(320*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26136":"-673*f_3/(103680*epsilon**2) + f_5/(960*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26137":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(25920*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26138":"133*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 2/(3645*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26139":"853*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(93312*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26140":"-551*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 17/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26141":"-2309*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 911/(5598720*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 37/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26142":"-433*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 535/(1119744*epsilon**2) + 67*f_3/(155520*epsilon**3) - 73/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26143":"-2237*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 337/(1119744*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 11/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26144":"281*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 19/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26145":"233*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 347/(311040*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1728*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26146":"257*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 37/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26147":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26148":"-11*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 301/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26149":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26150":"-11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 437/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26151":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26152":"-47*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 7/(2799360*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26153":"-119*f_3/(10368*epsilon**2) + f_5/(80*epsilon**2) + 247/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 7/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26154":"133*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 2/(3645*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26155":"-587*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 77/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26156":"457*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 233/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26157":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26158":"-11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 437/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26159":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26160":"-271*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) + 17/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26161":"-19*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 23/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26162":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26163":"1241*f_3/(51840*epsilon**2) - 47*f_5/(1440*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 77/(19440*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(3240*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26164":"-119*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 863/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26165":"457*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 451/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26166":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26167":"-155*f_3/(10368*epsilon**2) + f_5/(80*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 77/(19440*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(3240*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26168":"-767*f_3/(311040*epsilon**2) + f_5/(320*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 451/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26169":"-119*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 863/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26170":"349*f_3/(311040*epsilon**2) - f_5/(480*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26171":"-227*f_3/(311040*epsilon**2) + f_5/(720*epsilon**2) - 541/(933120*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26172":"17*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 77/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26173":"-271*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 5/(69984*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26174":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 131/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26175":"-551*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 17/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26176":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26177":"-47*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 7/(2799360*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26178":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26179":"457*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 233/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26180":"-19*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 23/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26181":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26182":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26183":"-11*f_3/(13824*epsilon**2) + 67*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26184":"217*f_3/(69120*epsilon**2) - 13*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26185":"41*f_3/(69120*epsilon**2) + 37*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26186":"-313*f_3/(103680*epsilon**2) - 17*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26187":"-2041*f_3/(103680*epsilon**2) + 43*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26188":"571*f_3/(20736*epsilon**2) - 13*f_5/(320*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26189":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 35/(5184*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26190":"149*f_3/(62208*epsilon**2) - 13*f_5/(8640*epsilon**2) - 527/(466560*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 5/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26191":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26192":"-2309*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 4097/(5598720*epsilon**2) + 67*f_3/(155520*epsilon**3) - 91/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26193":"-2237*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 337/(1119744*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 11/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26194":"281*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 653/(311040*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26195":"257*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 37/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26196":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 931/(5598720*epsilon**2) + 23*f_3/(155520*epsilon**3) - 47/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26197":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26198":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 131/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26199":"-91*f_3/(51840*epsilon**2) - f_5/(120*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 1201/(155520*epsilon**2) + 11*f_3/(4320*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26200":"349*f_3/(311040*epsilon**2) - f_5/(480*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26201":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26202":"-91*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 403/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1620*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26203":"61*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 163/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) - 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26204":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 683/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26205":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 211/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26206":"161*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 1301/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26207":"-31*f_3/(62208*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 29/(23328*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26208":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 211/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26209":"121*f_3/(124416*epsilon**2) - 385/(373248*epsilon**2) - 11*pi**4/(1244160*epsilon**2) - 11*f_3/(5184*epsilon**3) + pi**4/(103680*epsilon**3) + 23/(15552*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26210":"-253*f_3/(746496*epsilon**2) - 77/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 1/(46656*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26211":"-253*f_3/(746496*epsilon**2) + 319/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - 5/(23328*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26212":"-253*f_3/(746496*epsilon**2) + 121/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 11/(93312*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26213":"121*f_3/(124416*epsilon**2) - 583/(373248*epsilon**2) - 11*pi**4/(1244160*epsilon**2) - 11*f_3/(5184*epsilon**3) + pi**4/(103680*epsilon**3) + 1/(486*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26214":"-253*f_3/(746496*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 517/(2239488*epsilon**2) + 17*f_3/(31104*epsilon**3) - 29/(93312*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26215":"-253*f_3/(746496*epsilon**2) + 121/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 11/(93312*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26216":"-11*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 35/(15552*epsilon**2) + 5*f_3/(576*epsilon**3) - 13/(1728*epsilon**3) - pi**4/(17280*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26217":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) + 7/(93312*epsilon**2) - f_3/(384*epsilon**3) - 1/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26218":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 29/(93312*epsilon**2) - f_3/(384*epsilon**3) + pi**4/(103680*epsilon**3) + 11/(10368*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26219":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 11/(93312*epsilon**2) - f_3/(384*epsilon**3) + 5/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26220":"-11*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 53/(15552*epsilon**2) + 5*f_3/(576*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(17280*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26221":"23*f_3/(31104*epsilon**2) - 47/(93312*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(384*epsilon**3) + pi**4/(103680*epsilon**3) + 17/(10368*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26222":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 11/(93312*epsilon**2) - f_3/(384*epsilon**3) + 5/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26223":"-11*f_3/(13824*epsilon**3) + pi**4/(138240*epsilon**3) + 35/(41472*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26224":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) + 7/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26225":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 29/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26226":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 11/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26227":"-11*f_3/(13824*epsilon**3) + pi**4/(138240*epsilon**3) + 53/(41472*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26228":"23*f_3/(82944*epsilon**3) - 47/(248832*epsilon**3) - pi**4/(829440*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26229":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 11/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26230":"-961*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 883/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26231":"121*f_3/(124416*epsilon**2) - 11*pi**4/(1244160*epsilon**2) + 209/(373248*epsilon**2) - 11*f_3/(5184*epsilon**3) - 1/(3888*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26232":"-11*f_3/(5184*epsilon**2) - 19/(15552*epsilon**2) + pi**4/(51840*epsilon**2) + 5*f_3/(576*epsilon**3) - pi**4/(17280*epsilon**3) + 5/(1728*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26233":"-11*f_3/(13824*epsilon**3) - 19/(41472*epsilon**3) + pi**4/(138240*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26234":"29*f_3/(13824*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 83/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26235":"-97*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 19/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26236":"97*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 7/(41472*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26237":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + 31/(25920*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26238":"-23*f_3/(559872*epsilon**2) + 23/(1679616*epsilon**2) + 11*f_3/(46656*epsilon**3) - 11/(139968*epsilon**3) - f_3/(3888*epsilon**4) + 1/(11664*epsilon**4)","26239":"13*f_3/(279936*epsilon**2) - 13/(839808*epsilon**2) + 11*f_3/(23328*epsilon**3) - 11/(69984*epsilon**3) - f_3/(1944*epsilon**4) + 1/(5832*epsilon**4)","26240":"-103*f_3/(69984*epsilon**2) + 103/(209952*epsilon**2) + 11*f_3/(7776*epsilon**3) - 11/(23328*epsilon**3) - f_3/(1944*epsilon**4) + 1/(5832*epsilon**4)","26241":"f_3**2/(216*epsilon**2) - 25*f_3/(2592*epsilon**2) + 7/(2592*epsilon**2) + f_3/(108*epsilon**3) - 1/(324*epsilon**3)","26242":"f_3/(972*epsilon**2) - 1/(2916*epsilon**2) - 11*f_3/(2592*epsilon**3) + 11/(7776*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","26243":"f_3/(972*epsilon**2) - 1/(2916*epsilon**2) - 11*f_3/(2592*epsilon**3) + 11/(7776*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","26244":"-71*f_3/(15552*epsilon**2) + 71/(46656*epsilon**2) + 7*f_3/(648*epsilon**3) - 7/(1944*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","26245":"103*f_3/(93312*epsilon**2) - 103/(279936*epsilon**2) - f_3/(432*epsilon**3) + 1/(1296*epsilon**3) + f_3/(648*epsilon**4) - 1/(1944*epsilon**4)","26246":"-7*f_3/(7776*epsilon**2) + 7/(23328*epsilon**2) + 5*f_3/(324*epsilon**3) - 5/(972*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","26247":"121*f_3/(46656*epsilon**2) - 121/(139968*epsilon**2) - 19*f_3/(3888*epsilon**3) + 19/(11664*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","26248":"-f_3/(864*epsilon**3) + 1/(2592*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","26249":"-f_3/(864*epsilon**3) + 1/(2592*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","26250":"11*f_3/(20736*epsilon**3) - 11/(62208*epsilon**3) - f_3/(1728*epsilon**4) + 1/(5184*epsilon**4)","26251":"11*f_3/(20736*epsilon**3) - 11/(62208*epsilon**3) - f_3/(1728*epsilon**4) + 1/(5184*epsilon**4)","26252":"-5*f_3/(10368*epsilon**4) + 5/(31104*epsilon**4)","26253":"-83*f_3/(10368*epsilon**2) + 23*f_5/(1440*epsilon**2) - 491/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26254":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 121/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26255":"-119*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 11/(23328*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26256":"-11*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 79/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26257":"593*f_3/(51840*epsilon**2) - 17*f_5/(1440*epsilon**2) - 55/(31104*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26258":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 121/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26259":"-11*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26260":"97*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 7/(29160*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26261":"-307*f_3/(51840*epsilon**2) + f_5/(80*epsilon**2) - 277/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(6480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26262":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 97/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26263":"-11*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 79/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26264":"25*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 277/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(6480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26265":"-11*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26266":"89*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 31/(19440*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(1296*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26267":"121*f_3/(124416*epsilon**2) - 11*pi**4/(1244160*epsilon**2) + 11/(373248*epsilon**2) - 11*f_3/(5184*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26268":"-11*f_3/(5184*epsilon**2) - 1/(15552*epsilon**2) + pi**4/(51840*epsilon**2) + 5*f_3/(576*epsilon**3) - pi**4/(17280*epsilon**3) - 1/(1728*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26269":"-11*f_3/(13824*epsilon**3) - 1/(41472*epsilon**3) + pi**4/(138240*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26270":"3*f_3/(2560*epsilon**2) + 17*f_5/(17280*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26271":"-f_3/(4608*epsilon**2) + 47*f_5/(17280*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26272":"257*f_3/(69120*epsilon**2) - 11*f_5/(5760*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26273":"499*f_3/(20736*epsilon**2) - 97*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26274":"-673*f_3/(103680*epsilon**2) + f_5/(960*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26275":"-2401*f_3/(103680*epsilon**2) + 7*f_5/(320*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26276":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(25920*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26277":"853*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(93312*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26278":"133*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 2/(3645*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26279":"-551*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 17/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26280":"-433*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 535/(1119744*epsilon**2) + 67*f_3/(155520*epsilon**3) - 73/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26281":"-2309*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 911/(5598720*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 37/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26282":"-2237*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 337/(1119744*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 11/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26283":"233*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 347/(311040*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1728*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26284":"281*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 19/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26285":"257*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 37/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26286":"-11*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 301/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26287":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26288":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26289":"-11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 437/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26290":"-47*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 7/(2799360*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26291":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26292":"-119*f_3/(10368*epsilon**2) + f_5/(80*epsilon**2) + 247/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - 7/(2592*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26293":"-587*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 77/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26294":"133*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 2/(3645*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26295":"457*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 233/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26296":"457*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 233/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26297":"-19*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 23/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26298":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26299":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26300":"-587*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 77/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26301":"-271*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) + 17/(1119744*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26302":"-11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 437/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26303":"-19*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 23/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26304":"133*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 2/(3645*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26305":"-11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 437/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26306":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26307":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26308":"-f_3/(4608*epsilon**2) + 47*f_5/(17280*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26309":"257*f_3/(69120*epsilon**2) - 11*f_5/(5760*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26310":"3*f_3/(2560*epsilon**2) + 17*f_5/(17280*epsilon**2) - 49/(41472*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(17280*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26311":"-673*f_3/(103680*epsilon**2) + f_5/(960*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26312":"-2401*f_3/(103680*epsilon**2) + 7*f_5/(320*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26313":"499*f_3/(20736*epsilon**2) - 97*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 209/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - 47/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26314":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 139/(25920*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26315":"-551*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 17/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26316":"853*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(93312*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26317":"133*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 2/(3645*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26318":"-2237*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 337/(1119744*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 11/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26319":"-433*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 535/(1119744*epsilon**2) + 67*f_3/(155520*epsilon**3) - 73/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26320":"-2309*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 911/(5598720*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 37/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26321":"257*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 37/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26322":"233*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 347/(311040*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(1728*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26323":"281*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 19/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26324":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26325":"-11*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 301/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26326":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 121/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 7/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26327":"-47*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 7/(2799360*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26328":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26329":"-11*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 437/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26330":"1241*f_3/(51840*epsilon**2) - 47*f_5/(1440*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 77/(19440*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(3240*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26331":"457*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 451/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26332":"-119*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 863/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26333":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26334":"-155*f_3/(10368*epsilon**2) + f_5/(80*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 77/(19440*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(3240*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26335":"-767*f_3/(311040*epsilon**2) + f_5/(320*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 451/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26336":"349*f_3/(311040*epsilon**2) - f_5/(480*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26337":"-119*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 863/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26338":"-227*f_3/(311040*epsilon**2) + f_5/(720*epsilon**2) - 541/(933120*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26339":"-271*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 5/(69984*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26340":"17*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 77/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26341":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 131/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26342":"-227*f_3/(311040*epsilon**2) + f_5/(720*epsilon**2) - 541/(933120*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26343":"-271*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) + 5/(69984*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - 19/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26344":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 131/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26345":"17*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 77/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26346":"-551*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 17/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26347":"-47*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 7/(2799360*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26348":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26349":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26350":"457*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 233/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26351":"-19*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 23/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26352":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26353":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26354":"-11*f_3/(13824*epsilon**2) + 67*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26355":"217*f_3/(69120*epsilon**2) - 13*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26356":"41*f_3/(69120*epsilon**2) + 37*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26357":"-313*f_3/(103680*epsilon**2) - 17*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26358":"-2041*f_3/(103680*epsilon**2) + 43*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26359":"571*f_3/(20736*epsilon**2) - 13*f_5/(320*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26360":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 35/(5184*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26361":"149*f_3/(62208*epsilon**2) - 13*f_5/(8640*epsilon**2) - 527/(466560*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 5/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26362":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26363":"-2309*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 4097/(5598720*epsilon**2) + 67*f_3/(155520*epsilon**3) - 91/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26364":"-2237*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 337/(1119744*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 11/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26365":"281*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 653/(311040*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 13*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(8640*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26366":"257*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 37/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26367":"-199*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 931/(5598720*epsilon**2) + 23*f_3/(155520*epsilon**3) - 47/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26368":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26369":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 131/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26370":"-155*f_3/(10368*epsilon**2) + f_5/(80*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 77/(19440*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(3240*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26371":"-767*f_3/(311040*epsilon**2) + f_5/(320*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 451/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26372":"-119*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 863/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26373":"349*f_3/(311040*epsilon**2) - f_5/(480*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26374":"1241*f_3/(51840*epsilon**2) - 47*f_5/(1440*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 77/(19440*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(3240*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26375":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26376":"457*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 451/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 41/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26377":"-119*f_3/(311040*epsilon**2) - 13*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 863/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26378":"-91*f_3/(51840*epsilon**2) - f_5/(120*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 1201/(155520*epsilon**2) + 11*f_3/(4320*epsilon**3) - 53/(12960*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26379":"149*f_3/(62208*epsilon**2) - 13*f_5/(8640*epsilon**2) - 527/(466560*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 5/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26380":"349*f_3/(311040*epsilon**2) - f_5/(480*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26381":"457*f_3/(311040*epsilon**2) - 23*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 233/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26382":"-19*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 23/(559872*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26383":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26384":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26385":"-551*f_3/(311040*epsilon**2) + 17*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 17/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26386":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26387":"-47*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 7/(2799360*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26388":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 1/(17496*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(233280*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26389":"349*f_3/(311040*epsilon**2) - f_5/(480*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26390":"-91*f_3/(1866240*epsilon**2) + f_5/(17280*epsilon**2) - 131/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 29/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26391":"-127*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 329/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26392":"217*f_3/(69120*epsilon**2) - 13*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26393":"41*f_3/(69120*epsilon**2) + 37*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26394":"-11*f_3/(13824*epsilon**2) + 67*f_5/(17280*epsilon**2) - 383/(207360*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(1920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26395":"-2041*f_3/(103680*epsilon**2) + 43*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26396":"571*f_3/(20736*epsilon**2) - 13*f_5/(320*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26397":"-313*f_3/(103680*epsilon**2) - 17*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 1999/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - 13/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26398":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 35/(5184*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26399":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 19/(116640*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 1/(2430*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26400":"-2237*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 337/(1119744*epsilon**2) + 67*pi**4/(18662400*epsilon**2) + 67*f_3/(155520*epsilon**3) - 11/(93312*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26401":"257*f_3/(103680*epsilon**2) + 7*f_5/(8640*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 37/(62208*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1/(2880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26402":"-127*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 103/(5598720*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 23*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) - 11/(466560*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","26403":"-91*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 403/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1620*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26404":"61*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 163/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) - 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26405":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 683/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26406":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 211/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26407":"-91*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 403/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 1/(1620*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26408":"61*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 163/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) - 13/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26409":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 211/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26410":"-83*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 683/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26411":"161*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 1301/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26412":"-31*f_3/(62208*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 29/(23328*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26413":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 211/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26414":"161*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 1301/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26415":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 211/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26416":"-11*f_3/(20736*epsilon**3) + pi**4/(207360*epsilon**3) + 35/(62208*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26417":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) + 7/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26418":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 29/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26419":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 11/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26420":"-11*f_3/(20736*epsilon**3) + pi**4/(207360*epsilon**3) + 35/(62208*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26421":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) + 7/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26422":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 11/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26423":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 29/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26424":"-11*f_3/(20736*epsilon**3) + pi**4/(207360*epsilon**3) + 53/(62208*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26425":"23*f_3/(124416*epsilon**3) - 47/(373248*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26426":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 11/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26427":"-11*f_3/(20736*epsilon**3) + pi**4/(207360*epsilon**3) + 53/(62208*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26428":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 11/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26429":"29*f_3/(13824*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 83/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26430":"97*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 7/(41472*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26431":"29*f_3/(13824*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 83/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(17280*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26432":"-97*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 19/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26433":"-97*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 19/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26434":"-961*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 883/(311040*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) + 7/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26435":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + 31/(25920*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26436":"-11*f_3/(20736*epsilon**3) - 19/(62208*epsilon**3) + pi**4/(207360*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26437":"11*f_3/(31104*epsilon**3) - 11/(93312*epsilon**3) - f_3/(2592*epsilon**4) + 1/(7776*epsilon**4)","26438":"-f_3/(1296*epsilon**3) + 1/(3888*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","26439":"-f_3/(3456*epsilon**4) + 1/(10368*epsilon**4)","26440":"137*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 113/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26441":"89*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13/(41472*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26442":"137*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 113/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26443":"-5*f_3/(20736*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26444":"-5*f_3/(20736*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26445":"-889*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 173/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26446":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(25920*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26447":"-83*f_3/(10368*epsilon**2) + 23*f_5/(1440*epsilon**2) - 491/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26448":"-119*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 11/(23328*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26449":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 121/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26450":"-11*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 79/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26451":"593*f_3/(51840*epsilon**2) - 17*f_5/(1440*epsilon**2) - 55/(31104*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26452":"-11*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26453":"97*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 7/(29160*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26454":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 121/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26455":"-307*f_3/(51840*epsilon**2) + f_5/(80*epsilon**2) - 277/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(6480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26456":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 97/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26457":"-11*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 79/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26458":"25*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 277/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(6480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26459":"-11*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26460":"89*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 31/(19440*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(1296*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26461":"-11*f_3/(20736*epsilon**3) - 1/(62208*epsilon**3) + pi**4/(207360*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26462":"121*f_3/(124416*epsilon**2) - 385/(373248*epsilon**2) - 11*pi**4/(1244160*epsilon**2) - 11*f_3/(5184*epsilon**3) + pi**4/(103680*epsilon**3) + 23/(15552*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26463":"-253*f_3/(746496*epsilon**2) + 319/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - 5/(23328*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26464":"-253*f_3/(746496*epsilon**2) - 77/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 1/(46656*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26465":"-253*f_3/(746496*epsilon**2) + 121/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 11/(93312*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26466":"121*f_3/(124416*epsilon**2) - 385/(373248*epsilon**2) - 11*pi**4/(1244160*epsilon**2) - 11*f_3/(5184*epsilon**3) + pi**4/(103680*epsilon**3) + 23/(15552*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26467":"-253*f_3/(746496*epsilon**2) + 121/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 11/(93312*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26468":"-253*f_3/(746496*epsilon**2) + 319/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - 5/(23328*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26469":"-253*f_3/(746496*epsilon**2) - 77/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 1/(46656*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26470":"121*f_3/(124416*epsilon**2) - 583/(373248*epsilon**2) - 11*pi**4/(1244160*epsilon**2) - 11*f_3/(5184*epsilon**3) + pi**4/(103680*epsilon**3) + 1/(486*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26471":"-253*f_3/(746496*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 517/(2239488*epsilon**2) + 17*f_3/(31104*epsilon**3) - 29/(93312*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26472":"-253*f_3/(746496*epsilon**2) + 121/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 11/(93312*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26473":"121*f_3/(124416*epsilon**2) - 583/(373248*epsilon**2) - 11*pi**4/(1244160*epsilon**2) - 11*f_3/(5184*epsilon**3) + pi**4/(103680*epsilon**3) + 1/(486*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26474":"-253*f_3/(746496*epsilon**2) + 121/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) + 17*f_3/(31104*epsilon**3) - pi**4/(622080*epsilon**3) - 11/(93312*epsilon**3) - f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26475":"121*f_3/(124416*epsilon**2) - 11*pi**4/(1244160*epsilon**2) + 209/(373248*epsilon**2) - 11*f_3/(5184*epsilon**3) - 1/(3888*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26476":"11*f_3/(31104*epsilon**3) - 11/(93312*epsilon**3) - f_3/(2592*epsilon**4) + 1/(7776*epsilon**4)","26477":"-11*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 35/(15552*epsilon**2) + 5*f_3/(576*epsilon**3) - 13/(1728*epsilon**3) - pi**4/(17280*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26478":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 29/(93312*epsilon**2) - f_3/(384*epsilon**3) + pi**4/(103680*epsilon**3) + 11/(10368*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26479":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) + 7/(93312*epsilon**2) - f_3/(384*epsilon**3) - 1/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26480":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 11/(93312*epsilon**2) - f_3/(384*epsilon**3) + 5/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26481":"-11*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 35/(15552*epsilon**2) + 5*f_3/(576*epsilon**3) - 13/(1728*epsilon**3) - pi**4/(17280*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26482":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 11/(93312*epsilon**2) - f_3/(384*epsilon**3) + 5/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26483":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 29/(93312*epsilon**2) - f_3/(384*epsilon**3) + pi**4/(103680*epsilon**3) + 11/(10368*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26484":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) + 7/(93312*epsilon**2) - f_3/(384*epsilon**3) - 1/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26485":"-11*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 53/(15552*epsilon**2) + 5*f_3/(576*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(17280*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26486":"23*f_3/(31104*epsilon**2) - 47/(93312*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(384*epsilon**3) + pi**4/(103680*epsilon**3) + 17/(10368*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26487":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 11/(93312*epsilon**2) - f_3/(384*epsilon**3) + 5/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26488":"-11*f_3/(5184*epsilon**2) + pi**4/(51840*epsilon**2) + 53/(15552*epsilon**2) + 5*f_3/(576*epsilon**3) - 19/(1728*epsilon**3) - pi**4/(17280*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26489":"23*f_3/(31104*epsilon**2) - pi**4/(311040*epsilon**2) - 11/(93312*epsilon**2) - f_3/(384*epsilon**3) + 5/(10368*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26490":"-11*f_3/(5184*epsilon**2) - 19/(15552*epsilon**2) + pi**4/(51840*epsilon**2) + 5*f_3/(576*epsilon**3) - pi**4/(17280*epsilon**3) + 5/(1728*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26491":"-f_3/(1296*epsilon**3) + 1/(3888*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","26492":"-11*f_3/(13824*epsilon**3) + pi**4/(138240*epsilon**3) + 35/(41472*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26493":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 29/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26494":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) + 7/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26495":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 11/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26496":"-11*f_3/(13824*epsilon**3) + pi**4/(138240*epsilon**3) + 35/(41472*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26497":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 11/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26498":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 29/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26499":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) + 7/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26500":"-11*f_3/(13824*epsilon**3) + pi**4/(138240*epsilon**3) + 53/(41472*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26501":"23*f_3/(82944*epsilon**3) - 47/(248832*epsilon**3) - pi**4/(829440*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26502":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 11/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26503":"-11*f_3/(13824*epsilon**3) + pi**4/(138240*epsilon**3) + 53/(41472*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26504":"23*f_3/(82944*epsilon**3) - pi**4/(829440*epsilon**3) - 11/(248832*epsilon**3) - f_3/(6912*epsilon**4) + 1/(20736*epsilon**4)","26505":"-11*f_3/(13824*epsilon**3) - 19/(41472*epsilon**3) + pi**4/(138240*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26506":"-f_3/(3456*epsilon**4) + 1/(10368*epsilon**4)","26507":"-889*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 173/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26508":"121*f_3/(124416*epsilon**2) - 11*pi**4/(1244160*epsilon**2) + 11/(373248*epsilon**2) - 11*f_3/(5184*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26509":"-11*f_3/(5184*epsilon**2) - 1/(15552*epsilon**2) + pi**4/(51840*epsilon**2) + 5*f_3/(576*epsilon**3) - pi**4/(17280*epsilon**3) - 1/(1728*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26510":"-11*f_3/(13824*epsilon**3) - 1/(41472*epsilon**3) + pi**4/(138240*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26511":"137*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 113/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26512":"137*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 113/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26513":"-5*f_3/(20736*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26514":"-5*f_3/(20736*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26515":"89*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13/(41472*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26516":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(25920*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26517":"-23*f_3/(559872*epsilon**2) + 23/(1679616*epsilon**2) + 11*f_3/(46656*epsilon**3) - 11/(139968*epsilon**3) - f_3/(3888*epsilon**4) + 1/(11664*epsilon**4)","26518":"13*f_3/(279936*epsilon**2) - 13/(839808*epsilon**2) + 11*f_3/(23328*epsilon**3) - 11/(69984*epsilon**3) - f_3/(1944*epsilon**4) + 1/(5832*epsilon**4)","26519":"-103*f_3/(69984*epsilon**2) + 103/(209952*epsilon**2) + 11*f_3/(7776*epsilon**3) - 11/(23328*epsilon**3) - f_3/(1944*epsilon**4) + 1/(5832*epsilon**4)","26520":"f_3**2/(216*epsilon**2) - 25*f_3/(2592*epsilon**2) + 7/(2592*epsilon**2) + f_3/(108*epsilon**3) - 1/(324*epsilon**3)","26521":"f_3/(972*epsilon**2) - 1/(2916*epsilon**2) - 11*f_3/(2592*epsilon**3) + 11/(7776*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","26522":"f_3/(972*epsilon**2) - 1/(2916*epsilon**2) - 11*f_3/(2592*epsilon**3) + 11/(7776*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","26523":"-71*f_3/(15552*epsilon**2) + 71/(46656*epsilon**2) + 7*f_3/(648*epsilon**3) - 7/(1944*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","26524":"103*f_3/(93312*epsilon**2) - 103/(279936*epsilon**2) - f_3/(432*epsilon**3) + 1/(1296*epsilon**3) + f_3/(648*epsilon**4) - 1/(1944*epsilon**4)","26525":"-7*f_3/(7776*epsilon**2) + 7/(23328*epsilon**2) + 5*f_3/(324*epsilon**3) - 5/(972*epsilon**3) - f_3/(54*epsilon**4) + 1/(162*epsilon**4)","26526":"121*f_3/(46656*epsilon**2) - 121/(139968*epsilon**2) - 19*f_3/(3888*epsilon**3) + 19/(11664*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","26527":"-f_3/(864*epsilon**3) + 1/(2592*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","26528":"-f_3/(864*epsilon**3) + 1/(2592*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","26529":"11*f_3/(20736*epsilon**3) - 11/(62208*epsilon**3) - f_3/(1728*epsilon**4) + 1/(5184*epsilon**4)","26530":"11*f_3/(20736*epsilon**3) - 11/(62208*epsilon**3) - f_3/(1728*epsilon**4) + 1/(5184*epsilon**4)","26531":"-5*f_3/(10368*epsilon**4) + 5/(31104*epsilon**4)","26532":"53*f_3/(51840*epsilon**2) + f_5/(180*epsilon**2) - 73/(31104*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26533":"593*f_3/(51840*epsilon**2) - 17*f_5/(1440*epsilon**2) - 55/(31104*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26534":"-11*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26535":"97*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 7/(29160*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26536":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 121/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26537":"-83*f_3/(10368*epsilon**2) + 23*f_5/(1440*epsilon**2) - 491/(155520*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 17/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26538":"-11*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 79/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26539":"-119*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 11/(23328*epsilon**2) - 17*f_3/(25920*epsilon**3) + 7/(38880*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26540":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 121/(466560*epsilon**2) - 17*f_3/(25920*epsilon**3) - 1/(19440*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26541":"25*f_3/(10368*epsilon**2) + f_5/(480*epsilon**2) - 277/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(6480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26542":"-11*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 17*pi**4/(3110400*epsilon**2) - 37/(933120*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26543":"-47*f_3/(311040*epsilon**2) - f_5/(2880*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 97/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 23/(77760*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26544":"-307*f_3/(51840*epsilon**2) + f_5/(80*epsilon**2) - 277/(77760*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - 13/(6480*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26545":"-11*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) - 17*pi**4/(3110400*epsilon**2) + 79/(186624*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","26546":"89*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 31/(19440*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(1296*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26547":"-11*f_3/(20736*epsilon**3) - 1/(62208*epsilon**3) + pi**4/(207360*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26548":"53*f_3/(51840*epsilon**2) + f_5/(180*epsilon**2) - 73/(31104*epsilon**2) + 11*pi**4/(518400*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 1/(12960*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","26549":"121*f_3/(124416*epsilon**2) - 11*pi**4/(1244160*epsilon**2) + 11/(373248*epsilon**2) - 11*f_3/(5184*epsilon**3) + 5/(15552*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 1/(2592*epsilon**4)","26550":"-11*f_3/(5184*epsilon**2) - 1/(15552*epsilon**2) + pi**4/(51840*epsilon**2) + 5*f_3/(576*epsilon**3) - pi**4/(17280*epsilon**3) - 1/(1728*epsilon**3) - f_3/(144*epsilon**4) + 1/(432*epsilon**4)","26551":"-11*f_3/(13824*epsilon**3) - 1/(41472*epsilon**3) + pi**4/(138240*epsilon**3) + f_3/(1152*epsilon**4) - 1/(3456*epsilon**4)","26552":"-11*f_3/(20736*epsilon**3) + pi**4/(207360*epsilon**3) + 35/(62208*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26553":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 11/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26554":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 29/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26555":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) + 7/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26556":"-11*f_3/(20736*epsilon**3) + pi**4/(207360*epsilon**3) + 53/(62208*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26557":"23*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) - 11/(373248*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26558":"23*f_3/(124416*epsilon**3) - 47/(373248*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 1/(31104*epsilon**4)","26559":"-11*f_3/(20736*epsilon**3) - 19/(62208*epsilon**3) + pi**4/(207360*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26560":"-f_3/(5184*epsilon**4) + 1/(15552*epsilon**4)","26561":"137*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 113/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26562":"89*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 13/(41472*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26563":"137*f_3/(69120*epsilon**2) + 7*f_5/(17280*epsilon**2) - 13*pi**4/(2073600*epsilon**2) - 113/(207360*epsilon**2) - 13*f_3/(17280*epsilon**3) + 1/(5760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","26564":"-5*f_3/(20736*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26565":"-5*f_3/(20736*epsilon**2) - 7*f_5/(2880*epsilon**2) + 1/(311040*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26566":"-889*f_3/(103680*epsilon**2) - 7*f_5/(2880*epsilon**2) + 23*pi**4/(1036800*epsilon**2) + 173/(62208*epsilon**2) + 23*f_3/(8640*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(25920*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","26567":"f_3**2/(120*epsilon**2) - 23*f_3/(1728*epsilon**2) + pi**4/(43200*epsilon**2) + 67/(25920*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","26568":"-11*f_3/(20736*epsilon**3) - 1/(62208*epsilon**3) + pi**4/(207360*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","26569":"11*f_3/(31104*epsilon**3) - 11/(93312*epsilon**3) - f_3/(2592*epsilon**4) + 1/(7776*epsilon**4)","26570":"-f_3/(1296*epsilon**3) + 1/(3888*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","26571":"-f_3/(3456*epsilon**4) + 1/(10368*epsilon**4)","26572":"-7*f_3**2/(720*epsilon**2) + 115*f_3/(1728*epsilon**2) - 31*f_5/(432*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26573":"-f_3**2/(864*epsilon**2) - 29*f_3/(17280*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26574":"f_3**2/(4320*epsilon**2) - 23*f_3/(5760*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26575":"f_3**2/(4320*epsilon**2) - 29*f_3/(17280*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26576":"-7*f_3**2/(720*epsilon**2) + 115*f_3/(1728*epsilon**2) - 31*f_5/(432*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26577":"f_3**2/(4320*epsilon**2) - 23*f_3/(5760*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26578":"-f_3**2/(864*epsilon**2) - 29*f_3/(17280*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26579":"f_3**2/(4320*epsilon**2) - 29*f_3/(17280*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26580":"-f_3**2/(720*epsilon**2) + 115*f_3/(1728*epsilon**2) - 17*f_5/(216*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26581":"f_3**2/(4320*epsilon**2) - 7*f_3/(640*epsilon**2) + f_5/(72*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26582":"-f_3**2/(864*epsilon**2) - 109*f_3/(17280*epsilon**2) + f_5/(96*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26583":"f_3**2/(4320*epsilon**2) - 23*f_3/(5760*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26584":"-f_3**2/(720*epsilon**2) + 115*f_3/(1728*epsilon**2) - 17*f_5/(216*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26585":"f_3**2/(4320*epsilon**2) - 23*f_3/(5760*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26586":"-f_3**2/(864*epsilon**2) - 109*f_3/(17280*epsilon**2) + f_5/(96*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26587":"17*f_3**2/(720*epsilon**2) - 29*f_3/(1728*epsilon**2) - 7*f_5/(432*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26588":"-17*f_3**2/(4320*epsilon**2) + 17*f_3/(5760*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26589":"17*f_3**2/(720*epsilon**2) - 29*f_3/(1728*epsilon**2) - 7*f_5/(432*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26590":"-f_3**2/(720*epsilon**2) + 19*f_3/(1728*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26591":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26592":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26593":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26594":"-f_3**2/(720*epsilon**2) + 19*f_3/(1728*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26595":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26596":"-f_3**2/(720*epsilon**2) - 5*f_3/(1728*epsilon**2) - f_5/(108*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26597":"-7*f_3**2/(720*epsilon**2) + 115*f_3/(1728*epsilon**2) - 31*f_5/(432*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26598":"f_3**2/(4320*epsilon**2) - 29*f_3/(17280*epsilon**2) + f_5/(216*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26599":"-f_3**2/(864*epsilon**2) - 29*f_3/(17280*epsilon**2) + 5*f_5/(864*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26600":"f_3**2/(4320*epsilon**2) - 23*f_3/(5760*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26601":"-f_3**2/(720*epsilon**2) + 115*f_3/(1728*epsilon**2) - 17*f_5/(216*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26602":"f_3**2/(4320*epsilon**2) - 7*f_3/(640*epsilon**2) + f_5/(72*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26603":"-f_3**2/(864*epsilon**2) - 109*f_3/(17280*epsilon**2) + f_5/(96*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26604":"f_3**2/(4320*epsilon**2) - 23*f_3/(5760*epsilon**2) + f_5/(144*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26605":"17*f_3**2/(720*epsilon**2) - 29*f_3/(1728*epsilon**2) - 7*f_5/(432*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26606":"-17*f_3**2/(4320*epsilon**2) + 17*f_3/(5760*epsilon**2) + f_5/(288*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26607":"-f_3**2/(720*epsilon**2) + 19*f_3/(1728*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26608":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26609":"-f_3**2/(720*epsilon**2) - 5*f_3/(1728*epsilon**2) - f_5/(108*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26610":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26611":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26612":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26613":"f_3**2/(720*epsilon**2) - 11*f_3/(864*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26614":"11*f_3**2/(4320*epsilon**2) + 53*f_3/(8640*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26615":"f_3**2/(864*epsilon**2) + f_3/(8640*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26616":"-f_3**2/(144*epsilon**2) - 211*f_3/(4320*epsilon**2) + 65*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26617":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26618":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26619":"f_3**2/(864*epsilon**2) + f_3/(8640*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26620":"7*f_3**2/(720*epsilon**2) - 187*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26621":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26622":"f_3**2/(864*epsilon**2) + 97*f_3/(8640*epsilon**2) - f_5/(64*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26623":"-11*f_3**2/(720*epsilon**2) - 367*f_3/(4320*epsilon**2) + 113*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26624":"f_3**2/(720*epsilon**2) - 11*f_3/(864*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26625":"55*f_3/(5184*epsilon**2) - 55*f_5/(5184*epsilon**2) - 5*f_3/(432*epsilon**3) + 5*f_5/(432*epsilon**3)","26626":"-5*f_3/(216*epsilon**2) + 5*f_5/(216*epsilon**2) + 5*f_3/(72*epsilon**3) - 5*f_5/(72*epsilon**3)","26627":"-5*f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3)","26628":"-f_3**2/(144*epsilon**2) + 77*f_3/(4320*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26629":"f_3**2/(720*epsilon**2) - 11*f_3/(864*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26630":"f_3**2/(864*epsilon**2) + f_3/(8640*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26631":"11*f_3**2/(4320*epsilon**2) + 53*f_3/(8640*epsilon**2) - 19*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26632":"f_3**2/(864*epsilon**2) + f_3/(8640*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26633":"-f_3**2/(144*epsilon**2) - 211*f_3/(4320*epsilon**2) + 65*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26634":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26635":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26636":"f_3**2/(864*epsilon**2) + f_3/(8640*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26637":"-f_3**2/(144*epsilon**2) - 211*f_3/(4320*epsilon**2) + 65*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26638":"f_3**2/(864*epsilon**2) + f_3/(8640*epsilon**2) - f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26639":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26640":"7*f_3**2/(720*epsilon**2) - 187*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26641":"f_3**2/(864*epsilon**2) + 97*f_3/(8640*epsilon**2) - f_5/(64*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26642":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26643":"7*f_3**2/(720*epsilon**2) - 187*f_3/(4320*epsilon**2) + 41*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26644":"f_3**2/(864*epsilon**2) + 97*f_3/(8640*epsilon**2) - f_5/(64*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26645":"-f_3**2/(4320*epsilon**2) + f_3/(192*epsilon**2) - 11*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26646":"-11*f_3**2/(720*epsilon**2) - 367*f_3/(4320*epsilon**2) + 113*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26647":"f_3**2/(720*epsilon**2) - 11*f_3/(864*epsilon**2) + 17*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26648":"-5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3)","26649":"-f_3**2/(144*epsilon**2) + 77*f_3/(4320*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26650":"55*f_3/(5184*epsilon**2) - 55*f_5/(5184*epsilon**2) - 5*f_3/(432*epsilon**3) + 5*f_5/(432*epsilon**3)","26651":"-5*f_3/(216*epsilon**2) + 5*f_5/(216*epsilon**2) + 5*f_3/(72*epsilon**3) - 5*f_5/(72*epsilon**3)","26652":"-5*f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3)","26653":"-f_3**2/(144*epsilon**2) + 77*f_3/(4320*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26654":"-5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3)","26655":"-7*f_3**2/(720*epsilon**2) + 121*f_3/(1728*epsilon**2) - 65*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26656":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26657":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26658":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26659":"-f_3**2/(720*epsilon**2) + 97*f_3/(1728*epsilon**2) - 59*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26660":"f_3**2/(4320*epsilon**2) - 53*f_3/(5760*epsilon**2) + 7*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26661":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26662":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26663":"-7*f_3**2/(720*epsilon**2) + 145*f_3/(1728*epsilon**2) - 77*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26664":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26665":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26666":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26667":"f_3**2/(144*epsilon**2) + 49*f_3/(1728*epsilon**2) - 41*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26668":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26669":"11*f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26670":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26671":"-11*f_3**2/(4320*epsilon**2) + 41*f_3/(17280*epsilon**2) + 5*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26672":"11*f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26673":"f_3**2/(144*epsilon**2) + f_3/(1728*epsilon**2) - 17*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26674":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26675":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26676":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26677":"-f_3**2/(720*epsilon**2) + 25*f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26678":"-7*f_3**2/(720*epsilon**2) + 121*f_3/(1728*epsilon**2) - 65*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26679":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26680":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26681":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26682":"-f_3**2/(720*epsilon**2) + 97*f_3/(1728*epsilon**2) - 59*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26683":"f_3**2/(4320*epsilon**2) - 53*f_3/(5760*epsilon**2) + 7*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26684":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26685":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26686":"-7*f_3**2/(720*epsilon**2) + 145*f_3/(1728*epsilon**2) - 77*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26687":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26688":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26689":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26690":"f_3**2/(144*epsilon**2) + 49*f_3/(1728*epsilon**2) - 41*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26691":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26692":"11*f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26693":"-11*f_3**2/(4320*epsilon**2) + 41*f_3/(17280*epsilon**2) + 5*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26694":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26695":"11*f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26696":"f_3**2/(144*epsilon**2) + f_3/(1728*epsilon**2) - 17*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26697":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26698":"-f_3**2/(720*epsilon**2) + 25*f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26699":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26700":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26701":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26702":"-f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 11*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26703":"-f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 11*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26704":"-7*f_3**2/(720*epsilon**2) + 121*f_3/(1728*epsilon**2) - 65*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26705":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26706":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26707":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26708":"-f_3**2/(720*epsilon**2) + 97*f_3/(1728*epsilon**2) - 59*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26709":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26710":"f_3**2/(4320*epsilon**2) - 53*f_3/(5760*epsilon**2) + 7*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26711":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26712":"-7*f_3**2/(720*epsilon**2) + 145*f_3/(1728*epsilon**2) - 77*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26713":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26714":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26715":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26716":"f_3**2/(144*epsilon**2) + 49*f_3/(1728*epsilon**2) - 41*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26717":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26718":"11*f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26719":"-11*f_3**2/(4320*epsilon**2) + 41*f_3/(17280*epsilon**2) + 5*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26720":"-f_3**2/(864*epsilon**2) - 13*f_3/(5760*epsilon**2) + 11*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26721":"11*f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26722":"f_3**2/(144*epsilon**2) + f_3/(1728*epsilon**2) - 17*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26723":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26724":"-f_3**2/(720*epsilon**2) + 25*f_3/(1728*epsilon**2) - 23*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26725":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26726":"-f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 11*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26727":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26728":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26729":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26730":"-227*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 7/(1728*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26731":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(1920*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26732":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(17280*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26733":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(1152*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26734":"-227*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 7/(1728*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26735":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(17280*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26736":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(1920*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26737":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(1152*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26738":"-227*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 83/(8640*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26739":"f_3/(640*epsilon**2) - 17/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26740":"f_3/(640*epsilon**2) - 5/(3456*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26741":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(17280*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26742":"-227*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 83/(8640*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26743":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(17280*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26744":"f_3/(640*epsilon**2) - 5/(3456*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26745":"f_3/(640*epsilon**2) - 17/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26746":"-11*f_3/(2880*epsilon**2) + pi**4/(28800*epsilon**2) + 83/(8640*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26747":"-11*f_3/(2880*epsilon**2) + pi**4/(28800*epsilon**2) + 83/(8640*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26748":"-11*f_3/(2880*epsilon**2) - 13/(8640*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26749":"11*f_3/(3456*epsilon**2) - 11/(10368*epsilon**2) - f_3/(288*epsilon**3) + 1/(864*epsilon**3)","26750":"-f_3/(144*epsilon**2) + 1/(432*epsilon**2) + f_3/(48*epsilon**3) - 1/(144*epsilon**3)","26751":"-f_3/(384*epsilon**3) + 1/(1152*epsilon**3)","26752":"-11*f_3/(2880*epsilon**2) - 13/(8640*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26753":"-f_3/(576*epsilon**3) + 1/(1728*epsilon**3)","26754":"-11*f_3/(2880*epsilon**2) - 61/(8640*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26755":"-227*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 7/(1728*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26756":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) + 1/(1152*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26757":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(1920*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26758":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(17280*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26759":"-227*f_3/(2880*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) + pi**4/(28800*epsilon**2) + 83/(8640*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26760":"f_3/(640*epsilon**2) - 17/(17280*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26761":"f_3/(640*epsilon**2) - 5/(3456*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26762":"f_3/(640*epsilon**2) - pi**4/(172800*epsilon**2) - 1/(17280*epsilon**2) - f_3/(1440*epsilon**3) + 1/(4320*epsilon**3)","26763":"-11*f_3/(2880*epsilon**2) + pi**4/(28800*epsilon**2) + 83/(8640*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26764":"-11*f_3/(2880*epsilon**2) - 13/(8640*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26765":"-f_3/(576*epsilon**3) + 1/(1728*epsilon**3)","26766":"-11*f_3/(2880*epsilon**2) - 61/(8640*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","26767":"11*f_3/(3456*epsilon**2) - 11/(10368*epsilon**2) - f_3/(288*epsilon**3) + 1/(864*epsilon**3)","26768":"-f_3/(144*epsilon**2) + 1/(432*epsilon**2) + f_3/(48*epsilon**3) - 1/(144*epsilon**3)","26769":"-f_3/(384*epsilon**3) + 1/(1152*epsilon**3)","26770":"-11*f_3**2/(1440*epsilon**2) - 59*f_3/(1728*epsilon**2) + 95*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26771":"f_3**2/(864*epsilon**2) + 73*f_3/(8640*epsilon**2) - 7*f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26772":"11*f_3**2/(8640*epsilon**2) + 29*f_3/(17280*epsilon**2) - 13*f_5/(3456*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(864*epsilon**3) + f_5/(864*epsilon**3)","26773":"7*f_3**2/(720*epsilon**2) - 23*f_3/(864*epsilon**2) + 23*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26774":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - 5*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26775":"f_3**2/(864*epsilon**2) + 73*f_3/(8640*epsilon**2) - 7*f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26776":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - 5*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26777":"-11*f_3**2/(1440*epsilon**2) - 59*f_3/(1728*epsilon**2) + 95*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26778":"11*f_3**2/(8640*epsilon**2) + 29*f_3/(17280*epsilon**2) - 13*f_5/(3456*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(864*epsilon**3) + f_5/(864*epsilon**3)","26779":"7*f_3**2/(720*epsilon**2) - 23*f_3/(864*epsilon**2) + 23*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26780":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - 5*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26781":"f_3**2/(1440*epsilon**2) + 17*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26782":"55*f_3/(10368*epsilon**2) - 55*f_5/(10368*epsilon**2) - 5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3)","26783":"-5*f_3/(432*epsilon**2) + 5*f_5/(432*epsilon**2) + 5*f_3/(144*epsilon**3) - 5*f_5/(144*epsilon**3)","26784":"-5*f_3/(1152*epsilon**3) + 5*f_5/(1152*epsilon**3)","26785":"-11*f_3**2/(1440*epsilon**2) - 7*f_3/(8640*epsilon**2) + 23*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26786":"-11*f_3**2/(1440*epsilon**2) - 59*f_3/(1728*epsilon**2) + 95*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26787":"11*f_3**2/(8640*epsilon**2) + 29*f_3/(17280*epsilon**2) - 13*f_5/(3456*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(864*epsilon**3) + f_5/(864*epsilon**3)","26788":"f_3**2/(864*epsilon**2) + 73*f_3/(8640*epsilon**2) - 7*f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26789":"7*f_3**2/(720*epsilon**2) - 23*f_3/(864*epsilon**2) + 23*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26790":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - 5*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26791":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - 5*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26792":"f_3**2/(1440*epsilon**2) + 17*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26793":"-5*f_3/(1728*epsilon**3) + 5*f_5/(1728*epsilon**3)","26794":"-11*f_3**2/(1440*epsilon**2) - 7*f_3/(8640*epsilon**2) + 23*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26795":"55*f_3/(10368*epsilon**2) - 55*f_5/(10368*epsilon**2) - 5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3)","26796":"-5*f_3/(432*epsilon**2) + 5*f_5/(432*epsilon**2) + 5*f_3/(144*epsilon**3) - 5*f_5/(144*epsilon**3)","26797":"-5*f_3/(1152*epsilon**3) + 5*f_5/(1152*epsilon**3)","26798":"f_3**2/(1440*epsilon**2) + 17*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","26799":"-5*f_3/(1728*epsilon**3) + 5*f_5/(1728*epsilon**3)","26800":"7*f_3**2/(720*epsilon**2) - 73*f_3/(4320*epsilon**2) + 11*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26801":"f_3**2/(864*epsilon**2) + 59*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26802":"-f_3**2/(4320*epsilon**2) + 7*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26803":"13*f_3**2/(720*epsilon**2) - 41*f_3/(864*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26804":"-f_3**2/(4320*epsilon**2) + 103*f_3/(8640*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26805":"f_3**2/(864*epsilon**2) + 19*f_3/(8640*epsilon**2) - f_5/(192*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26806":"-f_3**2/(4320*epsilon**2) + 7*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26807":"-f_3**2/(144*epsilon**2) - 77*f_3/(864*epsilon**2) + 107*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26808":"f_3**2/(864*epsilon**2) + 59*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26809":"-17*f_3**2/(720*epsilon**2) - 409*f_3/(4320*epsilon**2) + 131*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26810":"f_3**2/(864*epsilon**2) + 59*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26811":"17*f_3**2/(4320*epsilon**2) + f_3/(320*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26812":"-17*f_3**2/(720*epsilon**2) + 119*f_3/(4320*epsilon**2) + 11*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26813":"-f_3**2/(144*epsilon**2) - 97*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26814":"55*f_3/(5184*epsilon**2) - 55*f_5/(5184*epsilon**2) - 5*f_3/(432*epsilon**3) + 5*f_5/(432*epsilon**3)","26815":"-5*f_3/(216*epsilon**2) + 5*f_5/(216*epsilon**2) + 5*f_3/(72*epsilon**3) - 5*f_5/(72*epsilon**3)","26816":"-5*f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3)","26817":"f_3**2/(720*epsilon**2) + 59*f_3/(4320*epsilon**2) - 13*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26818":"7*f_3**2/(720*epsilon**2) - 73*f_3/(4320*epsilon**2) + 11*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26819":"-f_3**2/(4320*epsilon**2) + 7*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26820":"f_3**2/(864*epsilon**2) + 59*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26821":"-f_3**2/(4320*epsilon**2) + 7*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26822":"13*f_3**2/(720*epsilon**2) - 41*f_3/(864*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26823":"-f_3**2/(4320*epsilon**2) + 103*f_3/(8640*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26824":"f_3**2/(864*epsilon**2) + 19*f_3/(8640*epsilon**2) - f_5/(192*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26825":"-f_3**2/(4320*epsilon**2) + 7*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26826":"-f_3**2/(144*epsilon**2) - 77*f_3/(864*epsilon**2) + 107*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26827":"-f_3**2/(4320*epsilon**2) + 103*f_3/(8640*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26828":"f_3**2/(864*epsilon**2) + 59*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26829":"13*f_3**2/(720*epsilon**2) - 41*f_3/(864*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26830":"-f_3**2/(4320*epsilon**2) + 7*f_3/(8640*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26831":"f_3**2/(864*epsilon**2) + 19*f_3/(8640*epsilon**2) - f_5/(192*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26832":"-17*f_3**2/(720*epsilon**2) - 409*f_3/(4320*epsilon**2) + 131*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26833":"17*f_3**2/(4320*epsilon**2) + f_3/(320*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26834":"f_3**2/(864*epsilon**2) + 59*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3)","26835":"-17*f_3**2/(720*epsilon**2) + 119*f_3/(4320*epsilon**2) + 11*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26836":"-f_3**2/(144*epsilon**2) - 97*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26837":"-5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3)","26838":"f_3**2/(720*epsilon**2) + 59*f_3/(4320*epsilon**2) - 13*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26839":"55*f_3/(5184*epsilon**2) - 55*f_5/(5184*epsilon**2) - 5*f_3/(432*epsilon**3) + 5*f_5/(432*epsilon**3)","26840":"-5*f_3/(216*epsilon**2) + 5*f_5/(216*epsilon**2) + 5*f_3/(72*epsilon**3) - 5*f_5/(72*epsilon**3)","26841":"-5*f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3)","26842":"f_3**2/(720*epsilon**2) + 59*f_3/(4320*epsilon**2) - 13*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","26843":"-5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3)","26844":"3*f_3**2/(160*epsilon**2) + 41*f_3/(720*epsilon**2) - 59*f_5/(576*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(36288*epsilon**2) - f_3/(60*epsilon**3) + f_5/(48*epsilon**3)","26845":"-f_3**2/(576*epsilon**2) - 11*f_3/(1440*epsilon**2) + 47*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(288*epsilon**3)","26846":"-f_3**2/(576*epsilon**2) - 11*f_3/(1440*epsilon**2) + 47*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(288*epsilon**3)","26847":"-f_3**2/(2880*epsilon**2) - f_3/(480*epsilon**2) + 19*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(288*epsilon**3)","26848":"3*f_3**2/(160*epsilon**2) + 41*f_3/(720*epsilon**2) - 59*f_5/(576*epsilon**2) - pi**4/(7200*epsilon**2) + pi**6/(36288*epsilon**2) - f_3/(60*epsilon**3) + f_5/(48*epsilon**3)","26849":"-f_3**2/(2880*epsilon**2) - f_3/(480*epsilon**2) + 19*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(288*epsilon**3)","26850":"f_3**2/(960*epsilon**2) - 7*f_3/(1440*epsilon**2) - f_5/(384*epsilon**2) - pi**4/(14400*epsilon**2) + pi**6/(72576*epsilon**2) - f_3/(120*epsilon**3) + f_5/(96*epsilon**3)","26851":"-11*f_3/(1728*epsilon**2) + 55*f_5/(6912*epsilon**2) + f_3/(144*epsilon**3) - 5*f_5/(576*epsilon**3)","26852":"f_3/(72*epsilon**2) - 5*f_5/(288*epsilon**2) - f_3/(24*epsilon**3) + 5*f_5/(96*epsilon**3)","26853":"f_3/(192*epsilon**3) - 5*f_5/(768*epsilon**3)","26854":"f_3**2/(960*epsilon**2) - 7*f_3/(1440*epsilon**2) - f_5/(384*epsilon**2) - pi**4/(14400*epsilon**2) + pi**6/(72576*epsilon**2) - f_3/(120*epsilon**3) + f_5/(96*epsilon**3)","26855":"f_3/(288*epsilon**3) - 5*f_5/(1152*epsilon**3)","26856":"f_3**2/(720*epsilon**2) - 319*f_3/(4320*epsilon**2) + 83*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 7/(1728*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26857":"f_3**2/(864*epsilon**2) + 7*f_3/(2880*epsilon**2) - f_5/(192*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(1920*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26858":"-f_3**2/(4320*epsilon**2) + 77*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26859":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) - 1/(1152*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26860":"f_3**2/(720*epsilon**2) - 319*f_3/(4320*epsilon**2) + 83*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 7/(1728*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26861":"-f_3**2/(4320*epsilon**2) + 77*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26862":"f_3**2/(864*epsilon**2) + 7*f_3/(2880*epsilon**2) - f_5/(192*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(1920*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26863":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) - 1/(1152*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26864":"f_3**2/(720*epsilon**2) - 487*f_3/(4320*epsilon**2) + 131*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 83/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26865":"-f_3**2/(4320*epsilon**2) + 133*f_3/(8640*epsilon**2) - 11*f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + 17/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26866":"f_3**2/(864*epsilon**2) + 77*f_3/(8640*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 5/(3456*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26867":"-f_3**2/(4320*epsilon**2) + 77*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26868":"f_3**2/(720*epsilon**2) - 487*f_3/(4320*epsilon**2) + 131*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 83/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26869":"-f_3**2/(4320*epsilon**2) + 77*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26870":"f_3**2/(864*epsilon**2) + 77*f_3/(8640*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 5/(3456*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26871":"-11*f_3**2/(720*epsilon**2) + 17*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 83/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26872":"11*f_3**2/(4320*epsilon**2) - 7*f_3/(1728*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 17/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26873":"-11*f_3**2/(720*epsilon**2) + 17*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 83/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26874":"f_3**2/(720*epsilon**2) - 151*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 13/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26875":"55*f_3/(5184*epsilon**2) - 55*f_5/(5184*epsilon**2) + 11/(10368*epsilon**2) - 5*f_3/(432*epsilon**3) + 5*f_5/(432*epsilon**3) - 1/(864*epsilon**3)","26876":"-5*f_3/(216*epsilon**2) + 5*f_5/(216*epsilon**2) - 1/(432*epsilon**2) + 5*f_3/(72*epsilon**3) - 5*f_5/(72*epsilon**3) + 1/(144*epsilon**3)","26877":"-5*f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(1152*epsilon**3)","26878":"f_3**2/(720*epsilon**2) - 151*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 13/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26879":"-5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3) - 1/(1728*epsilon**3)","26880":"f_3**2/(720*epsilon**2) + 17*f_3/(4320*epsilon**2) - 13*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 61/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26881":"f_3**2/(720*epsilon**2) - 319*f_3/(4320*epsilon**2) + 83*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 7/(1728*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26882":"-f_3**2/(4320*epsilon**2) + 7*f_3/(2880*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) - 1/(1152*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26883":"f_3**2/(864*epsilon**2) + 7*f_3/(2880*epsilon**2) - f_5/(192*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(1920*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26884":"-f_3**2/(4320*epsilon**2) + 77*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26885":"f_3**2/(720*epsilon**2) - 487*f_3/(4320*epsilon**2) + 131*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 83/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26886":"-f_3**2/(4320*epsilon**2) + 133*f_3/(8640*epsilon**2) - 11*f_5/(576*epsilon**2) - pi**4/(51840*epsilon**2) + 17/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26887":"f_3**2/(864*epsilon**2) + 77*f_3/(8640*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 5/(3456*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26888":"-f_3**2/(4320*epsilon**2) + 77*f_3/(8640*epsilon**2) - 17*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26889":"-11*f_3**2/(720*epsilon**2) + 17*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) - 83/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26890":"11*f_3**2/(4320*epsilon**2) - 7*f_3/(1728*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 17/(17280*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(432*epsilon**3) + f_5/(432*epsilon**3) - 1/(4320*epsilon**3)","26891":"f_3**2/(720*epsilon**2) - 151*f_3/(4320*epsilon**2) + 35*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 13/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26892":"-5*f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3) - 1/(1728*epsilon**3)","26893":"f_3**2/(720*epsilon**2) + 17*f_3/(4320*epsilon**2) - 13*f_5/(864*epsilon**2) - pi**6/(54432*epsilon**2) + 61/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","26894":"55*f_3/(5184*epsilon**2) - 55*f_5/(5184*epsilon**2) + 11/(10368*epsilon**2) - 5*f_3/(432*epsilon**3) + 5*f_5/(432*epsilon**3) - 1/(864*epsilon**3)","26895":"-5*f_3/(216*epsilon**2) + 5*f_5/(216*epsilon**2) - 1/(432*epsilon**2) + 5*f_3/(72*epsilon**3) - 5*f_5/(72*epsilon**3) + 1/(144*epsilon**3)","26896":"-5*f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(1152*epsilon**3)","26897":"f_3**2/(144*epsilon**2) + f_3/(1728*epsilon**2) - 17*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26898":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26899":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26900":"-f_3**2/(864*epsilon**2) + 41*f_3/(17280*epsilon**2) + f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26901":"f_3**2/(144*epsilon**2) + 49*f_3/(1728*epsilon**2) - 41*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26902":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26903":"-11*f_3**2/(4320*epsilon**2) + f_3/(17280*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26904":"-f_3**2/(864*epsilon**2) + 41*f_3/(17280*epsilon**2) + f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26905":"-7*f_3**2/(720*epsilon**2) + 169*f_3/(1728*epsilon**2) - 89*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26906":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26907":"f_3**2/(4320*epsilon**2) - 53*f_3/(5760*epsilon**2) + 7*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26908":"-f_3**2/(864*epsilon**2) - 119*f_3/(17280*epsilon**2) + 19*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26909":"-f_3**2/(720*epsilon**2) + 97*f_3/(1728*epsilon**2) - 59*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26910":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26911":"-7*f_3**2/(720*epsilon**2) + 145*f_3/(1728*epsilon**2) - 77*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26912":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26913":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26914":"11*f_3**2/(720*epsilon**2) + 25*f_3/(1728*epsilon**2) - 35*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26915":"-f_3**2/(720*epsilon**2) + 49*f_3/(1728*epsilon**2) - 35*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26916":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26917":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26918":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26919":"-f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 11*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26920":"f_3**2/(144*epsilon**2) + f_3/(1728*epsilon**2) - 17*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26921":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26922":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26923":"-f_3**2/(864*epsilon**2) + 41*f_3/(17280*epsilon**2) + f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26924":"f_3**2/(144*epsilon**2) + 49*f_3/(1728*epsilon**2) - 41*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26925":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26926":"-11*f_3**2/(4320*epsilon**2) + f_3/(17280*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26927":"-f_3**2/(864*epsilon**2) + 41*f_3/(17280*epsilon**2) + f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26928":"-7*f_3**2/(720*epsilon**2) + 169*f_3/(1728*epsilon**2) - 89*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26929":"f_3**2/(4320*epsilon**2) - 53*f_3/(5760*epsilon**2) + 7*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26930":"-f_3**2/(864*epsilon**2) - 119*f_3/(17280*epsilon**2) + 19*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26931":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26932":"-f_3**2/(720*epsilon**2) + 97*f_3/(1728*epsilon**2) - 59*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26933":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26934":"-7*f_3**2/(720*epsilon**2) + 145*f_3/(1728*epsilon**2) - 77*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26935":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26936":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26937":"11*f_3**2/(720*epsilon**2) + 25*f_3/(1728*epsilon**2) - 35*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26938":"-f_3**2/(720*epsilon**2) + 49*f_3/(1728*epsilon**2) - 35*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26939":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26940":"-f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 11*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26941":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26942":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26943":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26944":"f_3**2/(144*epsilon**2) - 47*f_3/(1728*epsilon**2) + 7*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26945":"f_3**2/(144*epsilon**2) - 47*f_3/(1728*epsilon**2) + 7*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26946":"f_3**2/(144*epsilon**2) + f_3/(1728*epsilon**2) - 17*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26947":"-f_3**2/(864*epsilon**2) + 41*f_3/(17280*epsilon**2) + f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26948":"f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 13*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26949":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26950":"f_3**2/(144*epsilon**2) + 49*f_3/(1728*epsilon**2) - 41*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26951":"-f_3**2/(864*epsilon**2) + 41*f_3/(17280*epsilon**2) + f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26952":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26953":"-11*f_3**2/(4320*epsilon**2) + f_3/(17280*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26954":"-7*f_3**2/(720*epsilon**2) + 169*f_3/(1728*epsilon**2) - 89*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26955":"f_3**2/(4320*epsilon**2) - 53*f_3/(5760*epsilon**2) + 7*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26956":"-f_3**2/(864*epsilon**2) - 119*f_3/(17280*epsilon**2) + 19*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26957":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26958":"-f_3**2/(720*epsilon**2) + 97*f_3/(1728*epsilon**2) - 59*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26959":"f_3**2/(4320*epsilon**2) - 13*f_3/(5760*epsilon**2) + f_5/(192*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26960":"-7*f_3**2/(720*epsilon**2) + 145*f_3/(1728*epsilon**2) - 77*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26961":"-f_3**2/(864*epsilon**2) - 79*f_3/(17280*epsilon**2) + 5*f_5/(576*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26962":"f_3**2/(4320*epsilon**2) - 119*f_3/(17280*epsilon**2) + 17*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - f_5/(432*epsilon**3)","26963":"11*f_3**2/(720*epsilon**2) + 25*f_3/(1728*epsilon**2) - 35*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26964":"-f_3**2/(720*epsilon**2) + 49*f_3/(1728*epsilon**2) - 35*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26965":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26966":"-f_3**2/(720*epsilon**2) + f_3/(1728*epsilon**2) - 11*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26967":"7*f_3/(1728*epsilon**3) - 5*f_5/(864*epsilon**3)","26968":"f_3**2/(144*epsilon**2) - 47*f_3/(1728*epsilon**2) + 7*f_5/(864*epsilon**2) - 7*pi**4/(86400*epsilon**2) + pi**6/(54432*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","26969":"-77*f_3/(10368*epsilon**2) + 55*f_5/(5184*epsilon**2) + 7*f_3/(864*epsilon**3) - 5*f_5/(432*epsilon**3)","26970":"7*f_3/(432*epsilon**2) - 5*f_5/(216*epsilon**2) - 7*f_3/(144*epsilon**3) + 5*f_5/(72*epsilon**3)","26971":"7*f_3/(1152*epsilon**3) - 5*f_5/(576*epsilon**3)","26972":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","26973":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","26974":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","26975":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","26976":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","26977":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","26978":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","26979":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","26980":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","26981":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","26982":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","26983":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","26984":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","26985":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","26986":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","26987":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","26988":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","26989":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","26990":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","26991":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","26992":"f_3/(90*epsilon**2) + f_5/(6*epsilon**2) - 7*f_7/(36*epsilon**2)","26993":"f_3/(90*epsilon**2) + f_5/(6*epsilon**2) - 7*f_7/(36*epsilon**2)","26994":"f_3**2/(30*epsilon**2) + f_5/(6*epsilon**2) - 161*f_7/(720*epsilon**2)","26995":"f_3**2/(30*epsilon**2) + f_5/(6*epsilon**2) - 161*f_7/(720*epsilon**2)","26996":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","26997":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","26998":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","26999":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27000":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27001":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27002":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27003":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27004":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27005":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27006":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27007":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27008":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27009":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27010":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27011":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27012":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27013":"2*f_3**2/(15*epsilon**2) - 7*f_7/(36*epsilon**2)","27014":"2*f_3**2/(15*epsilon**2) - 7*f_7/(36*epsilon**2)","27015":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27016":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27017":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27018":"-3*f_3**2/(20*epsilon**2) + 203*f_7/(960*epsilon**2)","27019":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27020":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27021":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27022":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27023":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27024":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27025":"f_3**2/(20*epsilon**2) - f_3/(15*epsilon**2)","27026":"f_3**2/(20*epsilon**2) - f_3/(15*epsilon**2)","27027":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27028":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27029":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27030":"f_3**2/(30*epsilon**2) + f_5/(6*epsilon**2) - 161*f_7/(720*epsilon**2)","27031":"f_3**2/(30*epsilon**2) + f_5/(6*epsilon**2) - 161*f_7/(720*epsilon**2)","27032":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","27033":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","27034":"f_3**2/(20*epsilon**2) - f_3/(15*epsilon**2)","27035":"f_3**2/(20*epsilon**2) - f_3/(15*epsilon**2)","27036":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","27037":"-7*f_5/(36*epsilon**2) + 7*f_7/(36*epsilon**2)","27038":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27039":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27040":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27041":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27042":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27043":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27044":"f_3/(30*epsilon**2) - f_5/(24*epsilon**2)","27045":"f_3/(30*epsilon**2) - f_5/(24*epsilon**2)","27046":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27047":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27048":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27049":"-f_3/(18*epsilon**2) + f_5/(18*epsilon**2)","27050":"-f_3/(18*epsilon**2) + f_5/(18*epsilon**2)","27051":"-f_3/(18*epsilon**2) + f_5/(18*epsilon**2)","27052":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27053":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27054":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27055":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27056":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27057":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27058":"-f_3/(18*epsilon**2) + f_5/(18*epsilon**2)","27059":"-f_3/(18*epsilon**2) + f_5/(18*epsilon**2)","27060":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27061":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27062":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27063":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","27064":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","27065":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","27066":"f_3**2/(30*epsilon**2) + f_5/(6*epsilon**2) - 161*f_7/(720*epsilon**2)","27067":"f_3**2/(30*epsilon**2) + f_5/(6*epsilon**2) - 161*f_7/(720*epsilon**2)","27068":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27069":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27070":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27071":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27072":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27073":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27074":"f_3/(90*epsilon**2) + f_5/(6*epsilon**2) - 7*f_7/(36*epsilon**2)","27075":"f_3/(90*epsilon**2) + f_5/(6*epsilon**2) - 7*f_7/(36*epsilon**2)","27076":"f_3/(90*epsilon**2) + f_5/(6*epsilon**2) - 7*f_7/(36*epsilon**2)","27077":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27078":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27079":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27080":"-1/(60*epsilon**2)","27081":"-1/(60*epsilon**2)","27082":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27083":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27084":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27085":"f_3**2/(15*epsilon**2) - 7*f_7/(72*epsilon**2)","27086":"f_3**2/(15*epsilon**2) - 7*f_7/(72*epsilon**2)","27087":"-3*f_3**2/(20*epsilon**2) + 203*f_7/(960*epsilon**2)","27088":"-3*f_3**2/(20*epsilon**2) + 203*f_7/(960*epsilon**2)","27089":"f_3**2/(40*epsilon**2) - f_3/(30*epsilon**2)","27090":"f_3**2/(40*epsilon**2) - f_3/(30*epsilon**2)","27091":"-7*f_5/(72*epsilon**2) + 7*f_7/(72*epsilon**2)","27092":"-7*f_5/(72*epsilon**2) + 7*f_7/(72*epsilon**2)","27093":"f_3**2/(20*epsilon**2) - f_3/(15*epsilon**2)","27094":"f_3**2/(20*epsilon**2) - f_3/(15*epsilon**2)","27095":"-7*f_5/(72*epsilon**2) + 7*f_7/(72*epsilon**2)","27096":"-7*f_5/(72*epsilon**2) + 7*f_7/(72*epsilon**2)","27097":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27098":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27099":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27100":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27101":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27102":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27103":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27104":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27105":"f_3**2/(30*epsilon**2) + 7*f_5/(72*epsilon**2) - 49*f_7/(320*epsilon**2)","27106":"f_3**2/(40*epsilon**2) - f_3/(30*epsilon**2)","27107":"f_3**2/(40*epsilon**2) - f_3/(30*epsilon**2)","27108":"f_3**2/(40*epsilon**2) - f_3/(30*epsilon**2)","27109":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27110":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27111":"-f_3**2/(60*epsilon**2) - 2*f_3/(45*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27112":"-7*f_3/(30*epsilon**2) - 5*f_5/(24*epsilon**2) + 147*f_7/(320*epsilon**2) + 1/(60*epsilon**2)","27113":"-7*f_3/(30*epsilon**2) - 5*f_5/(24*epsilon**2) + 147*f_7/(320*epsilon**2) + 1/(60*epsilon**2)","27114":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27115":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27116":"-f_3**2/(60*epsilon**2) - f_3/(30*epsilon**2) + f_5/(18*epsilon**2)","27117":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27118":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27119":"f_3/(20*epsilon**2) + f_5/(12*epsilon**2) - 49*f_7/(320*epsilon**2)","27120":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27121":"-f_3**2/(20*epsilon**2) - f_5/(12*epsilon**2) + 49*f_7/(320*epsilon**2)","27122":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27123":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27124":"-f_3**2/(60*epsilon**2) + f_3/(60*epsilon**2) - 11*f_5/(72*epsilon**2) + 49*f_7/(320*epsilon**2)","27125":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","27126":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","27127":"f_3/(12*epsilon**2) + f_5/(24*epsilon**2) - 49*f_7/(320*epsilon**2)","27128":"-f_3**2/(155520*epsilon) + 4411*f_3/(161243136*epsilon) + f_5/(559872*epsilon) - 119*pi**4/(895795200*epsilon) - pi**6/(156764160*epsilon) + 1733/(161243136*epsilon) - 811*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - 3221/(806215680*epsilon**2) - pi**4/(134369280*epsilon**2) + 43*f_3/(1119744*epsilon**3) - 2167/(33592320*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 137/(1119744*epsilon**4) - 13/(233280*epsilon**5)","27129":"-f_3**2/(155520*epsilon) + 4411*f_3/(161243136*epsilon) + f_5/(559872*epsilon) - 119*pi**4/(895795200*epsilon) - pi**6/(156764160*epsilon) + 1733/(161243136*epsilon) - 811*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - 3221/(806215680*epsilon**2) - pi**4/(134369280*epsilon**2) + 43*f_3/(1119744*epsilon**3) - 2167/(33592320*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 137/(1119744*epsilon**4) - 13/(233280*epsilon**5)","27130":"89*f_3/(1244160*epsilon) + pi**4/(3110400*epsilon) + 141733/(1209323520*epsilon) - 47*f_3/(207360*epsilon**2) - 50701/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 10579/(33592320*epsilon**3) - 3467/(5598720*epsilon**4) + 29/(46656*epsilon**5) - 13/(38880*epsilon**6)","27131":"89*f_3/(1244160*epsilon) + pi**4/(3110400*epsilon) + 141733/(1209323520*epsilon) - 47*f_3/(207360*epsilon**2) - 50701/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 10579/(33592320*epsilon**3) - 3467/(5598720*epsilon**4) + 29/(46656*epsilon**5) - 13/(38880*epsilon**6)","27132":"-f_3**2/(62208*epsilon) + 283*f_3/(33592320*epsilon) - 61*f_5/(373248*epsilon) - 7597/(100776960*epsilon) + 131*pi**4/(335923200*epsilon) + 19*pi**6/(117573120*epsilon) - 7*f_3/(58320*epsilon**2) - 19*f_5/(155520*epsilon**2) + 1/(77760*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 11/(58320*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","27133":"-f_3**2/(62208*epsilon) + 283*f_3/(33592320*epsilon) - 61*f_5/(373248*epsilon) - 7597/(100776960*epsilon) + 131*pi**4/(335923200*epsilon) + 19*pi**6/(117573120*epsilon) - 7*f_3/(58320*epsilon**2) - 19*f_5/(155520*epsilon**2) + 1/(77760*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 11/(58320*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","27134":"11*f_3**2/(311040*epsilon) - 1343*f_3/(13436928*epsilon) - f_5/(17280*epsilon) - pi**6/(16796160*epsilon) + 2387/(100776960*epsilon) + 181*pi**4/(671846400*epsilon) + 19*f_3/(155520*epsilon**2) + f_5/(12960*epsilon**2) - 11*pi**4/(27993600*epsilon**2) - 2917/(134369280*epsilon**2) - 11*f_3/(38880*epsilon**3) + pi**4/(4665600*epsilon**3) + 2867/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 169/(311040*epsilon**4) + 19/(77760*epsilon**5)","27135":"11*f_3**2/(311040*epsilon) - 1343*f_3/(13436928*epsilon) - f_5/(17280*epsilon) - pi**6/(16796160*epsilon) + 2387/(100776960*epsilon) + 181*pi**4/(671846400*epsilon) + 19*f_3/(155520*epsilon**2) + f_5/(12960*epsilon**2) - 11*pi**4/(27993600*epsilon**2) - 2917/(134369280*epsilon**2) - 11*f_3/(38880*epsilon**3) + pi**4/(4665600*epsilon**3) + 2867/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 169/(311040*epsilon**4) + 19/(77760*epsilon**5)","27136":"-f_3**2/(103680*epsilon) + 1291*f_3/(50388480*epsilon) + 7*f_5/(699840*epsilon) + pi**4/(49766400*epsilon) + pi**6/(156764160*epsilon) + 2719/(268738560*epsilon) - 7193*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) - 193*pi**4/(671846400*epsilon**2) + 19745/(80621568*epsilon**2) + 13*f_3/(87480*epsilon**3) - 24877/(67184640*epsilon**3) + 7*pi**4/(27993600*epsilon**3) - 13*f_3/(233280*epsilon**4) + 559/(2799360*epsilon**4) - 19/(466560*epsilon**5)","27137":"-43*f_3**2/(466560*epsilon) - 23*f_3/(34992*epsilon) + pi**4*f_3/(2332800*epsilon) - 89*f_5/(2799360*epsilon) + 67*f_7/(103680*epsilon) - 1709/(2799360*epsilon) - 71*pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 307*f_3/(466560*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 143/(622080*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(2430*epsilon**3) - f_5/(3888*epsilon**3) + 1/(1944*epsilon**3) - 1/(3240*epsilon**4)","27138":"29*f_3/(497664*epsilon) + f_5/(69120*epsilon) + 15547/(4837294080*epsilon) + pi**4/(2985984*epsilon) - f_3/(31104*epsilon**2) + 73457/(1612431360*epsilon**2) - 65761/(268738560*epsilon**3) + 2423/(7464960*epsilon**4) - 391/(1866240*epsilon**5) + 1/(17280*epsilon**6)","27139":"29*f_3/(497664*epsilon) + f_5/(69120*epsilon) + 15547/(4837294080*epsilon) + pi**4/(2985984*epsilon) - f_3/(31104*epsilon**2) + 73457/(1612431360*epsilon**2) - 65761/(268738560*epsilon**3) + 2423/(7464960*epsilon**4) - 391/(1866240*epsilon**5) + 1/(17280*epsilon**6)","27140":"169*f_3/(7464960*epsilon) + f_5/(13824*epsilon) - 376433/(4837294080*epsilon) + 19*pi**4/(74649600*epsilon) + 11*f_3/(311040*epsilon**2) - pi**4/(12441600*epsilon**2) + 13669/(322486272*epsilon**2) - f_3/(17280*epsilon**3) - 6905/(53747712*epsilon**3) + 3731/(22394880*epsilon**4) - 163/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27141":"169*f_3/(7464960*epsilon) + f_5/(13824*epsilon) - 376433/(4837294080*epsilon) + 19*pi**4/(74649600*epsilon) + 11*f_3/(311040*epsilon**2) - pi**4/(12441600*epsilon**2) + 13669/(322486272*epsilon**2) - f_3/(17280*epsilon**3) - 6905/(53747712*epsilon**3) + 3731/(22394880*epsilon**4) - 163/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27142":"11*f_3**2/(1866240*epsilon) + 5129*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 373*pi**4/(335923200*epsilon) + pi**6/(352719360*epsilon) + 97229/(1612431360*epsilon) - 373*f_3/(2799360*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 63139/(268738560*epsilon**2) + f_3/(15552*epsilon**3) - 2959/(7464960*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 317/(1866240*epsilon**4) - 1/(31104*epsilon**5)","27143":"11*f_3**2/(1866240*epsilon) + 5129*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 373*pi**4/(335923200*epsilon) + pi**6/(352719360*epsilon) + 97229/(1612431360*epsilon) - 373*f_3/(2799360*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 63139/(268738560*epsilon**2) + f_3/(15552*epsilon**3) - 2959/(7464960*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 317/(1866240*epsilon**4) - 1/(31104*epsilon**5)","27144":"43*f_3**2/(93312*epsilon) - pi**4*f_3/(466560*epsilon) + 4483*f_3/(5598720*epsilon) - 5291*f_5/(2799360*epsilon) + 13*f_7/(34560*epsilon) - 9089/(11197440*epsilon) + pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(7776*epsilon**2) + 41*f_3/(116640*epsilon**2) + 43*f_5/(46656*epsilon**2) - 287/(414720*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(4665600*epsilon**2) - 7*f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 77/(77760*epsilon**3) - 1/(4320*epsilon**4)","27145":"43*f_3**2/(93312*epsilon) - pi**4*f_3/(466560*epsilon) + 4483*f_3/(5598720*epsilon) - 5291*f_5/(2799360*epsilon) + 13*f_7/(34560*epsilon) - 9089/(11197440*epsilon) + pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(7776*epsilon**2) + 41*f_3/(116640*epsilon**2) + 43*f_5/(46656*epsilon**2) - 287/(414720*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(4665600*epsilon**2) - 7*f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 77/(77760*epsilon**3) - 1/(4320*epsilon**4)","27146":"f_3**2/(138240*epsilon) + 35*f_3/(746496*epsilon) + 263*f_5/(1244160*epsilon) - 1530793/(3224862720*epsilon) + pi**6/(39191040*epsilon) + 481*pi**4/(447897600*epsilon) + 23*f_3/(248832*epsilon**2) - 29*f_5/(207360*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 257/(179159040*epsilon**2) - 17*f_3/(103680*epsilon**3) + pi**4/(2073600*epsilon**3) + 6649/(14929920*epsilon**3) + f_3/(17280*epsilon**4) - 1303/(3732480*epsilon**4) + 7/(62208*epsilon**5)","27147":"f_3**2/(138240*epsilon) + 35*f_3/(746496*epsilon) + 263*f_5/(1244160*epsilon) - 1530793/(3224862720*epsilon) + pi**6/(39191040*epsilon) + 481*pi**4/(447897600*epsilon) + 23*f_3/(248832*epsilon**2) - 29*f_5/(207360*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 257/(179159040*epsilon**2) - 17*f_3/(103680*epsilon**3) + pi**4/(2073600*epsilon**3) + 6649/(14929920*epsilon**3) + f_3/(17280*epsilon**4) - 1303/(3732480*epsilon**4) + 7/(62208*epsilon**5)","27148":"-17*f_3/(373248*epsilon) + 23*f_5/(207360*epsilon) - 20923/(89579520*epsilon) + 47*pi**4/(55987200*epsilon) + 73*f_3/(138240*epsilon**2) - 91373/(89579520*epsilon**2) - 61*pi**4/(37324800*epsilon**2) - 103*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 2333/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 35/(41472*epsilon**4) + 13/(51840*epsilon**5)","27149":"-17*f_3/(373248*epsilon) + 23*f_5/(207360*epsilon) - 20923/(89579520*epsilon) + 47*pi**4/(55987200*epsilon) + 73*f_3/(138240*epsilon**2) - 91373/(89579520*epsilon**2) - 61*pi**4/(37324800*epsilon**2) - 103*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 2333/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 35/(41472*epsilon**4) + 13/(51840*epsilon**5)","27150":"-173*f_3/(933120*epsilon) + 11*f_5/(311040*epsilon) - 9251/(322486272*epsilon) + 7*pi**4/(12441600*epsilon) + 107*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 1583/(26873856*epsilon**2) - f_3/(10368*epsilon**3) + 8861/(67184640*epsilon**3) - 191/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","27151":"-173*f_3/(933120*epsilon) + 11*f_5/(311040*epsilon) - 9251/(322486272*epsilon) + 7*pi**4/(12441600*epsilon) + 107*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 1583/(26873856*epsilon**2) - f_3/(10368*epsilon**3) + 8861/(67184640*epsilon**3) - 191/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","27152":"-1411*f_3/(7464960*epsilon) - 19*f_5/(622080*epsilon) + pi**4/(4976640*epsilon) + 10751/(179159040*epsilon) + 119*f_3/(622080*epsilon**2) - 43123/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1939/(3317760*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27153":"-1411*f_3/(7464960*epsilon) - 19*f_5/(622080*epsilon) + pi**4/(4976640*epsilon) + 10751/(179159040*epsilon) + 119*f_3/(622080*epsilon**2) - 43123/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1939/(3317760*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27154":"-13*f_3**2/(311040*epsilon) - 187*f_3/(2239488*epsilon) - 25*f_5/(373248*epsilon) + 3269/(134369280*epsilon) + pi**6/(23514624*epsilon) + 11*pi**4/(12441600*epsilon) + 349*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) - 8311/(67184640*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1279/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 107/(466560*epsilon**4) + 11/(77760*epsilon**5)","27155":"-13*f_3**2/(311040*epsilon) - 187*f_3/(2239488*epsilon) - 25*f_5/(373248*epsilon) + 3269/(134369280*epsilon) + pi**6/(23514624*epsilon) + 11*pi**4/(12441600*epsilon) + 349*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) - 8311/(67184640*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1279/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 107/(466560*epsilon**4) + 11/(77760*epsilon**5)","27156":"-19*f_3**2/(373248*epsilon) + 2413*f_3/(13436928*epsilon) + 89*f_5/(1866240*epsilon) - 90653/(483729408*epsilon) - 91*pi**4/(671846400*epsilon) - pi**6/(352719360*epsilon) - 1667*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) + 13*pi**4/(37324800*epsilon**2) + 2555/(10077696*epsilon**2) + 29*f_3/(155520*epsilon**3) - 6851/(16796160*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 173/(699840*epsilon**4) - 7/(116640*epsilon**5)","27157":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 1283*f_3/(2799360*epsilon) - 1597*f_5/(1399680*epsilon) + 797*f_7/(1244160*epsilon) - 121/(124416*epsilon) - 23*pi**4/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 13*f_3/(116640*epsilon**2) + 43*f_5/(46656*epsilon**2) - 1799/(3732480*epsilon**2) - pi**6/(2939328*epsilon**2) + 7*pi**4/(4665600*epsilon**2) - f_3/(4860*epsilon**3) - f_5/(3888*epsilon**3) + 67/(77760*epsilon**3) - 1/(4320*epsilon**4)","27158":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 1283*f_3/(2799360*epsilon) - 1597*f_5/(1399680*epsilon) + 797*f_7/(1244160*epsilon) - 121/(124416*epsilon) - 23*pi**4/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 13*f_3/(116640*epsilon**2) + 43*f_5/(46656*epsilon**2) - 1799/(3732480*epsilon**2) - pi**6/(2939328*epsilon**2) + 7*pi**4/(4665600*epsilon**2) - f_3/(4860*epsilon**3) - f_5/(3888*epsilon**3) + 67/(77760*epsilon**3) - 1/(4320*epsilon**4)","27159":"f_3/(103680*epsilon) + f_5/(25920*epsilon) - pi**4/(4665600*epsilon) + 217/(403107840*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(2073600*epsilon**2) + 8891/(537477120*epsilon**2) - f_3/(17280*epsilon**3) + 293/(89579520*epsilon**3) - 263/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","27160":"f_3/(103680*epsilon) + f_5/(25920*epsilon) - pi**4/(4665600*epsilon) + 217/(403107840*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(2073600*epsilon**2) + 8891/(537477120*epsilon**2) - f_3/(17280*epsilon**3) + 293/(89579520*epsilon**3) - 263/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","27161":"f_3**2/(207360*epsilon) + 4127*f_3/(67184640*epsilon) - 5*f_5/(46656*epsilon) - 179*pi**4/(167961600*epsilon) + pi**6/(58786560*epsilon) + 273059/(4837294080*epsilon) - 179*f_3/(1399680*epsilon**2) + f_5/(103680*epsilon**2) + pi**4/(1866240*epsilon**2) + 26869/(89579520*epsilon**2) + f_3/(15552*epsilon**3) - 649/(1492992*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1259/(5598720*epsilon**4) - 5/(93312*epsilon**5)","27162":"f_3**2/(207360*epsilon) + 4127*f_3/(67184640*epsilon) - 5*f_5/(46656*epsilon) - 179*pi**4/(167961600*epsilon) + pi**6/(58786560*epsilon) + 273059/(4837294080*epsilon) - 179*f_3/(1399680*epsilon**2) + f_5/(103680*epsilon**2) + pi**4/(1866240*epsilon**2) + 26869/(89579520*epsilon**2) + f_3/(15552*epsilon**3) - 649/(1492992*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1259/(5598720*epsilon**4) - 5/(93312*epsilon**5)","27163":"211*f_3/(7464960*epsilon) + f_5/(20736*epsilon) - 877/(268738560*epsilon) + 7*pi**4/(74649600*epsilon) + 31*f_3/(311040*epsilon**2) - 91/(1119744*epsilon**2) - f_3/(10368*epsilon**3) + 809/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27164":"211*f_3/(7464960*epsilon) + f_5/(20736*epsilon) - 877/(268738560*epsilon) + 7*pi**4/(74649600*epsilon) + 31*f_3/(311040*epsilon**2) - 91/(1119744*epsilon**2) - f_3/(10368*epsilon**3) + 809/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27165":"-13*f_3/(233280*epsilon) - f_5/(311040*epsilon) + pi**4/(7464960*epsilon) + 119839/(1612431360*epsilon) - 127*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 15395/(53747712*epsilon**2) + 11*f_3/(51840*epsilon**3) - 9077/(22394880*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27166":"-13*f_3/(233280*epsilon) - f_5/(311040*epsilon) + pi**4/(7464960*epsilon) + 119839/(1612431360*epsilon) - 127*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 15395/(53747712*epsilon**2) + 11*f_3/(51840*epsilon**3) - 9077/(22394880*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27167":"f_3/(207360*epsilon) + 39307/(7255941120*epsilon) - 16637/(1209323520*epsilon**2) - 1439/(50388480*epsilon**3) + 1159/(8398080*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","27168":"f_3/(207360*epsilon) + 39307/(7255941120*epsilon) - 16637/(1209323520*epsilon**2) - 1439/(50388480*epsilon**3) + 1159/(8398080*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","27169":"-91*f_3/(7464960*epsilon) + 5*f_5/(62208*epsilon) - 1219/(19906560*epsilon) + pi**4/(12441600*epsilon) + 61*f_3/(622080*epsilon**2) - 43/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 481/(1105920*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27170":"-91*f_3/(7464960*epsilon) + 5*f_5/(62208*epsilon) - 1219/(19906560*epsilon) + pi**4/(12441600*epsilon) + 61*f_3/(622080*epsilon**2) - 43/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 481/(1105920*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27171":"-169*f_3/(2488320*epsilon) - 17*f_5/(207360*epsilon) + 13*pi**4/(37324800*epsilon) + 979/(9953280*epsilon) - 7*f_3/(51840*epsilon**2) - pi**4/(6220800*epsilon**2) + 29537/(179159040*epsilon**2) + f_3/(5760*epsilon**3) + 211/(3317760*epsilon**3) - 793/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27172":"-169*f_3/(2488320*epsilon) - 17*f_5/(207360*epsilon) + 13*pi**4/(37324800*epsilon) + 979/(9953280*epsilon) - 7*f_3/(51840*epsilon**2) - pi**4/(6220800*epsilon**2) + 29537/(179159040*epsilon**2) + f_3/(5760*epsilon**3) + 211/(3317760*epsilon**3) - 793/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27173":"2473/(100776960*epsilon) - 27277/(179159040*epsilon**2) + 43063/(161243136*epsilon**3) - 12413/(67184640*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","27174":"2473/(100776960*epsilon) - 27277/(179159040*epsilon**2) + 43063/(161243136*epsilon**3) - 12413/(67184640*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","27175":"7*f_3/(497664*epsilon) + f_5/(69120*epsilon) - 257413/(4837294080*epsilon) + 17*pi**4/(37324800*epsilon) - 7*f_3/(207360*epsilon**2) - 200801/(1612431360*epsilon**2) + 3247/(29859840*epsilon**3) + 3833/(22394880*epsilon**4) - 13/(69120*epsilon**5) + 1/(17280*epsilon**6)","27176":"7*f_3/(497664*epsilon) + f_5/(69120*epsilon) - 257413/(4837294080*epsilon) + 17*pi**4/(37324800*epsilon) - 7*f_3/(207360*epsilon**2) - 200801/(1612431360*epsilon**2) + 3247/(29859840*epsilon**3) + 3833/(22394880*epsilon**4) - 13/(69120*epsilon**5) + 1/(17280*epsilon**6)","27177":"13*f_3**2/(1244160*epsilon) + 3947*f_3/(134369280*epsilon) + 7*f_5/(124416*epsilon) - 47*pi**4/(83980800*epsilon) - 171223/(3224862720*epsilon) - pi**6/(78382080*epsilon) - 161*f_3/(2799360*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(3732480*epsilon**2) + 29549/(537477120*epsilon**2) + f_3/(31104*epsilon**3) - 3109/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 103/(746496*epsilon**4) - 1/(19440*epsilon**5)","27178":"13*f_3**2/(1244160*epsilon) + 3947*f_3/(134369280*epsilon) + 7*f_5/(124416*epsilon) - 47*pi**4/(83980800*epsilon) - 171223/(3224862720*epsilon) - pi**6/(78382080*epsilon) - 161*f_3/(2799360*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(3732480*epsilon**2) + 29549/(537477120*epsilon**2) + f_3/(31104*epsilon**3) - 3109/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 103/(746496*epsilon**4) - 1/(19440*epsilon**5)","27179":"f_3/(138240*epsilon) - 38611/(1451188224*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 781247/(4837294080*epsilon**2) + 29803/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","27180":"f_3/(138240*epsilon) - 38611/(1451188224*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 781247/(4837294080*epsilon**2) + 29803/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","27181":"23*f_3/(1399680*epsilon) + 59*f_5/(311040*epsilon) - 11*pi**4/(22394880*epsilon) - 10739/(322486272*epsilon) + 17*f_3/(373248*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 3163/(134369280*epsilon**2) - 7*f_3/(155520*epsilon**3) - 1511/(13436928*epsilon**3) - 1/(34992*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","27182":"23*f_3/(1399680*epsilon) + 59*f_5/(311040*epsilon) - 11*pi**4/(22394880*epsilon) - 10739/(322486272*epsilon) + 17*f_3/(373248*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 3163/(134369280*epsilon**2) - 7*f_3/(155520*epsilon**3) - 1511/(13436928*epsilon**3) - 1/(34992*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","27183":"f_3/(41472*epsilon) - 103*f_5/(1244160*epsilon) + 11*pi**4/(74649600*epsilon) + 90877/(1612431360*epsilon) - 23*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 18097/(268738560*epsilon**2) + f_3/(6480*epsilon**3) - 5333/(22394880*epsilon**3) - 43/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27184":"f_3/(41472*epsilon) - 103*f_5/(1244160*epsilon) + 11*pi**4/(74649600*epsilon) + 90877/(1612431360*epsilon) - 23*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 18097/(268738560*epsilon**2) + f_3/(6480*epsilon**3) - 5333/(22394880*epsilon**3) - 43/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27185":"-f_3/(933120*epsilon) + pi**4/(74649600*epsilon) + 37471/(7255941120*epsilon) + f_3/(622080*epsilon**2) - 737831/(4837294080*epsilon**2) + 28507/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","27186":"-f_3/(933120*epsilon) + pi**4/(74649600*epsilon) + 37471/(7255941120*epsilon) + f_3/(622080*epsilon**2) - 737831/(4837294080*epsilon**2) + 28507/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","27187":"49*f_3/(746496*epsilon) - 7*f_5/(103680*epsilon) - 721/(322486272*epsilon) + pi**4/(4665600*epsilon) - 121*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 76327/(268738560*epsilon**2) + 11*f_3/(51840*epsilon**3) - 8861/(22394880*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27188":"49*f_3/(746496*epsilon) - 7*f_5/(103680*epsilon) - 721/(322486272*epsilon) + pi**4/(4665600*epsilon) - 121*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 76327/(268738560*epsilon**2) + 11*f_3/(51840*epsilon**3) - 8861/(22394880*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27189":"509*f_3/(7464960*epsilon) + f_5/(62208*epsilon) - 3589/(59719680*epsilon) + pi**4/(24883200*epsilon) + 29*f_3/(311040*epsilon**2) - 331/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 1459/(3317760*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27190":"509*f_3/(7464960*epsilon) + f_5/(62208*epsilon) - 3589/(59719680*epsilon) + pi**4/(24883200*epsilon) + 29*f_3/(311040*epsilon**2) - 331/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 1459/(3317760*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27191":"-f_3/(933120*epsilon) + pi**4/(74649600*epsilon) + 90601/(2418647040*epsilon) + f_3/(622080*epsilon**2) + 105013/(1612431360*epsilon**2) - 95461/(268738560*epsilon**3) + 6763/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27192":"-f_3/(933120*epsilon) + pi**4/(74649600*epsilon) + 90601/(2418647040*epsilon) + f_3/(622080*epsilon**2) + 105013/(1612431360*epsilon**2) - 95461/(268738560*epsilon**3) + 6763/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27193":"13*f_3**2/(622080*epsilon) - 203*f_3/(5598720*epsilon) - 509*f_5/(1866240*epsilon) + pi**6/(58786560*epsilon) + 151*pi**4/(223948800*epsilon) + 1687/(8398080*epsilon) - 1327*f_3/(3732480*epsilon**2) + 49*f_5/(311040*epsilon**2) - 1211/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27194":"13*f_3**2/(622080*epsilon) - 203*f_3/(5598720*epsilon) - 509*f_5/(1866240*epsilon) + pi**6/(58786560*epsilon) + 151*pi**4/(223948800*epsilon) + 1687/(8398080*epsilon) - 1327*f_3/(3732480*epsilon**2) + 49*f_5/(311040*epsilon**2) - 1211/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27195":"-11*f_3**2/(155520*epsilon) + 449*f_3/(6718464*epsilon) - f_5/(31104*epsilon) - 5645/(20155392*epsilon) + 77*pi**4/(335923200*epsilon) + pi**6/(8398080*epsilon) - 89*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) + 11/(93312*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 53/(233280*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","27196":"-11*f_3**2/(155520*epsilon) + 449*f_3/(6718464*epsilon) - f_5/(31104*epsilon) - 5645/(20155392*epsilon) + 77*pi**4/(335923200*epsilon) + pi**6/(8398080*epsilon) - 89*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) + 11/(93312*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 53/(233280*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","27197":"17*f_3**2/(622080*epsilon) + 2959*f_3/(5598720*epsilon) - 1069*f_5/(1866240*epsilon) - pi**6/(14696640*epsilon) - pi**4/(44789760*epsilon) + 469/(33592320*epsilon) - 1351*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 1351/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4860*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27198":"17*f_3**2/(622080*epsilon) + 2959*f_3/(5598720*epsilon) - 1069*f_5/(1866240*epsilon) - pi**6/(14696640*epsilon) - pi**4/(44789760*epsilon) + 469/(33592320*epsilon) - 1351*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 1351/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4860*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27199":"89*f_3**2/(1244160*epsilon) - 239*f_3/(2239488*epsilon) + 221*f_5/(3732480*epsilon) - 17*pi**6/(235146240*epsilon) - 163*pi**4/(447897600*epsilon) + 19997/(179159040*epsilon) + 1123*f_3/(7464960*epsilon**2) + 41*f_5/(622080*epsilon**2) - 77*pi**4/(74649600*epsilon**2) + 4291/(44789760*epsilon**2) - 11*f_3/(51840*epsilon**3) + 253/(14929920*epsilon**3) + pi**4/(1036800*epsilon**3) + f_3/(8640*epsilon**4) - 1/(2880*epsilon**4) + 19/(103680*epsilon**5)","27200":"89*f_3**2/(1244160*epsilon) - 239*f_3/(2239488*epsilon) + 221*f_5/(3732480*epsilon) - 17*pi**6/(235146240*epsilon) - 163*pi**4/(447897600*epsilon) + 19997/(179159040*epsilon) + 1123*f_3/(7464960*epsilon**2) + 41*f_5/(622080*epsilon**2) - 77*pi**4/(74649600*epsilon**2) + 4291/(44789760*epsilon**2) - 11*f_3/(51840*epsilon**3) + 253/(14929920*epsilon**3) + pi**4/(1036800*epsilon**3) + f_3/(8640*epsilon**4) - 1/(2880*epsilon**4) + 19/(103680*epsilon**5)","27201":"11*f_3**2/(207360*epsilon) - 53*f_3/(699840*epsilon) + 5*f_5/(20736*epsilon) - 10925/(35831808*epsilon) + pi**6/(39191040*epsilon) + 31*pi**4/(44789760*epsilon) + 1777*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 679/(2985984*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1811/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27202":"11*f_3**2/(207360*epsilon) - 53*f_3/(699840*epsilon) + 5*f_5/(20736*epsilon) - 10925/(35831808*epsilon) + pi**6/(39191040*epsilon) + 31*pi**4/(44789760*epsilon) + 1777*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 679/(2985984*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1811/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27203":"-f_3**2/(138240*epsilon) + 4279*f_3/(268738560*epsilon) - f_5/(92160*epsilon) - 53*pi**4/(537477120*epsilon) - 10469/(3869835264*epsilon) + pi**6/(117573120*epsilon) - 53*f_3/(4478976*epsilon**2) + f_5/(207360*epsilon**2) + 725/(322486272*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 4673/(134369280*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 61/(1119744*epsilon**4) - 5/(186624*epsilon**5)","27204":"-f_3**2/(138240*epsilon) + 4279*f_3/(268738560*epsilon) - f_5/(92160*epsilon) - 53*pi**4/(537477120*epsilon) - 10469/(3869835264*epsilon) + pi**6/(117573120*epsilon) - 53*f_3/(4478976*epsilon**2) + f_5/(207360*epsilon**2) + 725/(322486272*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 4673/(134369280*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 61/(1119744*epsilon**4) - 5/(186624*epsilon**5)","27205":"83*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - pi**4/(4478976*epsilon) + 398507/(4837294080*epsilon) - 5*f_3/(186624*epsilon**2) + pi**4/(18662400*epsilon**2) + 210313/(1612431360*epsilon**2) + f_3/(155520*epsilon**3) - 114181/(268738560*epsilon**3) + 7051/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27206":"83*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - pi**4/(4478976*epsilon) + 398507/(4837294080*epsilon) - 5*f_3/(186624*epsilon**2) + pi**4/(18662400*epsilon**2) + 210313/(1612431360*epsilon**2) + f_3/(155520*epsilon**3) - 114181/(268738560*epsilon**3) + 7051/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27207":"13*f_3**2/(1244160*epsilon) + 1711*f_3/(26873856*epsilon) + 7*f_5/(124416*epsilon) - 103*pi**4/(167961600*epsilon) - 188539/(3224862720*epsilon) - pi**6/(78382080*epsilon) - 179*f_3/(2799360*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(3732480*epsilon**2) + 36749/(537477120*epsilon**2) + f_3/(31104*epsilon**3) - 3217/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 103/(746496*epsilon**4) - 1/(19440*epsilon**5)","27208":"13*f_3**2/(1244160*epsilon) + 1711*f_3/(26873856*epsilon) + 7*f_5/(124416*epsilon) - 103*pi**4/(167961600*epsilon) - 188539/(3224862720*epsilon) - pi**6/(78382080*epsilon) - 179*f_3/(2799360*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(3732480*epsilon**2) + 36749/(537477120*epsilon**2) + f_3/(31104*epsilon**3) - 3217/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 103/(746496*epsilon**4) - 1/(19440*epsilon**5)","27209":"-f_3/(233280*epsilon) + pi**4/(74649600*epsilon) + 60661/(967458816*epsilon) + f_3/(622080*epsilon**2) + 207793/(1612431360*epsilon**2) - 107413/(268738560*epsilon**3) + 6907/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27210":"-f_3/(233280*epsilon) + pi**4/(74649600*epsilon) + 60661/(967458816*epsilon) + f_3/(622080*epsilon**2) + 207793/(1612431360*epsilon**2) - 107413/(268738560*epsilon**3) + 6907/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","27211":"-f_3**2/(311040*epsilon) - 109*f_3/(699840*epsilon) - 71*f_5/(466560*epsilon) + pi**6/(14696640*epsilon) + 59*pi**4/(37324800*epsilon) + 4217/(16796160*epsilon) - 911*f_3/(1866240*epsilon**2) + 11*f_5/(155520*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 163/(1119744*epsilon**2) + 17*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) - 53/(233280*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","27212":"-f_3**2/(311040*epsilon) - 109*f_3/(699840*epsilon) - 71*f_5/(466560*epsilon) + pi**6/(14696640*epsilon) + 59*pi**4/(37324800*epsilon) + 4217/(16796160*epsilon) - 911*f_3/(1866240*epsilon**2) + 11*f_5/(155520*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 163/(1119744*epsilon**2) + 17*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) - 53/(233280*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","27213":"11*f_3**2/(1866240*epsilon) + 4697*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 373*pi**4/(335923200*epsilon) + pi**6/(352719360*epsilon) + 134813/(1612431360*epsilon) - 373*f_3/(2799360*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 12455/(53747712*epsilon**2) + f_3/(15552*epsilon**3) - 2959/(7464960*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 317/(1866240*epsilon**4) - 1/(31104*epsilon**5)","27214":"11*f_3**2/(1866240*epsilon) + 4697*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 373*pi**4/(335923200*epsilon) + pi**6/(352719360*epsilon) + 134813/(1612431360*epsilon) - 373*f_3/(2799360*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 12455/(53747712*epsilon**2) + f_3/(15552*epsilon**3) - 2959/(7464960*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 317/(1866240*epsilon**4) - 1/(31104*epsilon**5)","27215":"-343*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) - 721609/(4837294080*epsilon) - 61*pi**4/(111974400*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(2332800*epsilon**2) + 71437/(403107840*epsilon**2) + f_3/(19440*epsilon**3) - 9571/(67184640*epsilon**3) - 1/(5832*epsilon**4) + 83/(155520*epsilon**5) - 1/(3240*epsilon**6)","27216":"-343*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) - 721609/(4837294080*epsilon) - 61*pi**4/(111974400*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(2332800*epsilon**2) + 71437/(403107840*epsilon**2) + f_3/(19440*epsilon**3) - 9571/(67184640*epsilon**3) - 1/(5832*epsilon**4) + 83/(155520*epsilon**5) - 1/(3240*epsilon**6)","27217":"371*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 136339/(4837294080*epsilon) + 7*pi**4/(111974400*epsilon) - 151*f_3/(1866240*epsilon**2) - 19541/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 403/(26873856*epsilon**3) + 109/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","27218":"371*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 136339/(4837294080*epsilon) + 7*pi**4/(111974400*epsilon) - 151*f_3/(1866240*epsilon**2) - 19541/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 403/(26873856*epsilon**3) + 109/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","27219":"877*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 11*pi**4/(806215680*epsilon) - 3955/(8707129344*epsilon) - 11*f_3/(6718464*epsilon**2) + pi**4/(335923200*epsilon**2) + 16657/(7255941120*epsilon**2) + f_3/(2799360*epsilon**3) - 4211/(483729408*epsilon**3) + 643/(40310784*epsilon**4) - 209/(16796160*epsilon**5) + 1/(279936*epsilon**6)","27220":"134837/(21767823360*epsilon) + 18197/(7255941120*epsilon**2) - 61541/(4837294080*epsilon**3) + 6139/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27221":"1229*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 11*pi**4/(1343692800*epsilon) + 25813/(17414258688*epsilon) + 11*f_3/(11197440*epsilon**2) - 1097/(906992640*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) - 43397/(4837294080*epsilon**3) + 5851/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27222":"1229*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 11*pi**4/(1343692800*epsilon) + 25813/(17414258688*epsilon) + 11*f_3/(11197440*epsilon**2) - 1097/(906992640*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) - 43397/(4837294080*epsilon**3) + 5851/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27223":"1037*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 5045227/(522427760640*epsilon) - 11*pi**4/(806215680*epsilon) - 11*f_3/(6718464*epsilon**2) - 55103/(87071293440*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) - 383/(26873856*epsilon**3) + 499/(22394880*epsilon**4) - 143/(12597120*epsilon**5) + 1/(419904*epsilon**6)","27224":"1037*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 5045227/(522427760640*epsilon) - 11*pi**4/(806215680*epsilon) - 11*f_3/(6718464*epsilon**2) - 55103/(87071293440*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) - 383/(26873856*epsilon**3) + 499/(22394880*epsilon**4) - 143/(12597120*epsilon**5) + 1/(419904*epsilon**6)","27225":"-85*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - 119011/(19349176320*epsilon) + 17*pi**4/(223948800*epsilon) + 7*f_3/(933120*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 12115/(644972544*epsilon**2) + 13*f_3/(622080*epsilon**3) - 547/(33592320*epsilon**3) + 913/(22394880*epsilon**4) - 119/(933120*epsilon**5) + 1/(9720*epsilon**6)","27226":"-85*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - 119011/(19349176320*epsilon) + 17*pi**4/(223948800*epsilon) + 7*f_3/(933120*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 12115/(644972544*epsilon**2) + 13*f_3/(622080*epsilon**3) - 547/(33592320*epsilon**3) + 913/(22394880*epsilon**4) - 119/(933120*epsilon**5) + 1/(9720*epsilon**6)","27227":"-f_3**2/(186624*epsilon) + 769*f_3/(134369280*epsilon) - 7*f_5/(207360*epsilon) - 181*pi**4/(1343692800*epsilon) + 2707/(322486272*epsilon) + 17*pi**6/(705438720*epsilon) - 181*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 1189/(26873856*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - pi**4/(9331200*epsilon**3) - 7/(746496*epsilon**3) - f_3/(77760*epsilon**4) + 19/(233280*epsilon**4) - 1/(25920*epsilon**5)","27228":"7*f_3**2/(1244160*epsilon) - 3677*f_3/(268738560*epsilon) - f_5/(92160*epsilon) - 157*pi**4/(2687385600*epsilon) + pi**6/(117573120*epsilon) + 53371/(2149908480*epsilon) - 157*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 2819/(179159040*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 133/(8957952*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 13/(373248*epsilon**4) - 1/(62208*epsilon**5)","27229":"7*f_3**2/(1244160*epsilon) - 3677*f_3/(268738560*epsilon) - f_5/(92160*epsilon) - 157*pi**4/(2687385600*epsilon) + pi**6/(117573120*epsilon) + 53371/(2149908480*epsilon) - 157*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 2819/(179159040*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 133/(8957952*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 13/(373248*epsilon**4) - 1/(62208*epsilon**5)","27230":"-f_3**2/(186624*epsilon) + 337*f_3/(134369280*epsilon) - 7*f_5/(207360*epsilon) - 181*pi**4/(1343692800*epsilon) + 19367/(1612431360*epsilon) + 17*pi**6/(705438720*epsilon) - 181*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 6161/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - pi**4/(9331200*epsilon**3) - 7/(746496*epsilon**3) - f_3/(77760*epsilon**4) + 19/(233280*epsilon**4) - 1/(25920*epsilon**5)","27231":"-f_3**2/(186624*epsilon) + 337*f_3/(134369280*epsilon) - 7*f_5/(207360*epsilon) - 181*pi**4/(1343692800*epsilon) + 19367/(1612431360*epsilon) + 17*pi**6/(705438720*epsilon) - 181*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 6161/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - pi**4/(9331200*epsilon**3) - 7/(746496*epsilon**3) - f_3/(77760*epsilon**4) + 19/(233280*epsilon**4) - 1/(25920*epsilon**5)","27232":"23*f_3/(1244160*epsilon) - 200891/(29023764480*epsilon) - pi**4/(18662400*epsilon) - 31*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 33479/(2418647040*epsilon**2) + f_3/(103680*epsilon**3) - 16273/(403107840*epsilon**3) + 1543/(16796160*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27233":"23*f_3/(1244160*epsilon) - 200891/(29023764480*epsilon) - pi**4/(18662400*epsilon) - 31*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 33479/(2418647040*epsilon**2) + f_3/(103680*epsilon**3) - 16273/(403107840*epsilon**3) + 1543/(16796160*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27234":"-127*f_3/(8957952*epsilon) - 7*f_5/(2488320*epsilon) + 11*pi**4/(447897600*epsilon) + 381427/(58047528960*epsilon) - 143*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 737/(75582720*epsilon**2) + 7*f_3/(311040*epsilon**3) + 11143/(403107840*epsilon**3) - 697/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","27235":"-127*f_3/(8957952*epsilon) - 7*f_5/(2488320*epsilon) + 11*pi**4/(447897600*epsilon) + 381427/(58047528960*epsilon) - 143*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 737/(75582720*epsilon**2) + 7*f_3/(311040*epsilon**3) + 11143/(403107840*epsilon**3) - 697/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","27236":"1013*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 11*pi**4/(806215680*epsilon) - 336211/(522427760640*epsilon) - 11*f_3/(6718464*epsilon**2) - 29035/(17414258688*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) - 5897/(403107840*epsilon**3) + 301/(13436928*epsilon**4) - 143/(12597120*epsilon**5) + 1/(419904*epsilon**6)","27237":"-5*f_3**2/(373248*epsilon) + 4441*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 29*pi**4/(268738560*epsilon) + pi**6/(352719360*epsilon) + 1267/(75582720*epsilon) - 469*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 821/(201553920*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1651/(33592320*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 17/(174960*epsilon**4) - 11/(233280*epsilon**5)","27238":"-5*f_3**2/(373248*epsilon) + 4441*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 29*pi**4/(268738560*epsilon) + pi**6/(352719360*epsilon) + 1267/(75582720*epsilon) - 469*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 821/(201553920*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1651/(33592320*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 17/(174960*epsilon**4) - 11/(233280*epsilon**5)","27239":"-f_3**2/(69120*epsilon) + 1471*f_3/(134369280*epsilon) - f_5/(46080*epsilon) - 193*pi**4/(1343692800*epsilon) + pi**6/(58786560*epsilon) + 263303/(9674588160*epsilon) - 193*f_3/(11197440*epsilon**2) + f_5/(103680*epsilon**2) - 859/(161243136*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 4529/(67184640*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 61/(559872*epsilon**4) - 5/(93312*epsilon**5)","27240":"-f_3**2/(69120*epsilon) + 1471*f_3/(134369280*epsilon) - f_5/(46080*epsilon) - 193*pi**4/(1343692800*epsilon) + pi**6/(58786560*epsilon) + 263303/(9674588160*epsilon) - 193*f_3/(11197440*epsilon**2) + f_5/(103680*epsilon**2) - 859/(161243136*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 4529/(67184640*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 61/(559872*epsilon**4) - 5/(93312*epsilon**5)","27241":"13*f_3**2/(622080*epsilon) - 203*f_3/(5598720*epsilon) - 509*f_5/(1866240*epsilon) + pi**6/(58786560*epsilon) + 151*pi**4/(223948800*epsilon) + 251/(1679616*epsilon) - 1327*f_3/(3732480*epsilon**2) + 49*f_5/(311040*epsilon**2) - 1211/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27242":"13*f_3**2/(622080*epsilon) - 203*f_3/(5598720*epsilon) - 509*f_5/(1866240*epsilon) + pi**6/(58786560*epsilon) + 151*pi**4/(223948800*epsilon) + 251/(1679616*epsilon) - 1327*f_3/(3732480*epsilon**2) + 49*f_5/(311040*epsilon**2) - 1211/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(15552*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27243":"-f_3**2/(414720*epsilon) - 1711*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - pi**6/(78382080*epsilon) + 133*pi**4/(1343692800*epsilon) + 233917/(1612431360*epsilon) + 2081*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) - 167*pi**4/(223948800*epsilon**2) + 2891/(134369280*epsilon**2) - 83*f_3/(466560*epsilon**3) + 7*pi**4/(9331200*epsilon**3) + 5279/(44789760*epsilon**3) + 7*f_3/(77760*epsilon**4) - 181/(466560*epsilon**4) + 13/(62208*epsilon**5)","27244":"-f_3**2/(414720*epsilon) - 1711*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - pi**6/(78382080*epsilon) + 133*pi**4/(1343692800*epsilon) + 233917/(1612431360*epsilon) + 2081*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) - 167*pi**4/(223948800*epsilon**2) + 2891/(134369280*epsilon**2) - 83*f_3/(466560*epsilon**3) + 7*pi**4/(9331200*epsilon**3) + 5279/(44789760*epsilon**3) + 7*f_3/(77760*epsilon**4) - 181/(466560*epsilon**4) + 13/(62208*epsilon**5)","27245":"-f_3**2/(155520*epsilon) + 21623*f_3/(806215680*epsilon) + f_5/(559872*epsilon) - 167*pi**4/(895795200*epsilon) - pi**6/(156764160*epsilon) + 3479/(161243136*epsilon) - 1243*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - pi**4/(134369280*epsilon**2) + 9091/(806215680*epsilon**2) + 43*f_3/(1119744*epsilon**3) - 2491/(33592320*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 137/(1119744*epsilon**4) - 13/(233280*epsilon**5)","27246":"23*f_3/(1244160*epsilon) - 23*f_5/(1244160*epsilon) + pi**4/(14929920*epsilon) + 40657/(1612431360*epsilon) - 127*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 26521/(268738560*epsilon**2) + f_3/(6480*epsilon**3) - 5549/(22394880*epsilon**3) - 43/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27247":"23*f_3/(1244160*epsilon) - 23*f_5/(1244160*epsilon) + pi**4/(14929920*epsilon) + 40657/(1612431360*epsilon) - 127*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 26521/(268738560*epsilon**2) + f_3/(6480*epsilon**3) - 5549/(22394880*epsilon**3) - 43/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27248":"f_3**2/(1244160*epsilon) + 913*f_3/(268738560*epsilon) + 7*f_5/(276480*epsilon) - pi**6/(78382080*epsilon) - 301*pi**4/(2687385600*epsilon) - 1687/(161243136*epsilon) - 409*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + 6007/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 263/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 23/(414720*epsilon**4) - 1/(19440*epsilon**5)","27249":"f_3**2/(1244160*epsilon) + 913*f_3/(268738560*epsilon) + 7*f_5/(276480*epsilon) - pi**6/(78382080*epsilon) - 301*pi**4/(2687385600*epsilon) - 1687/(161243136*epsilon) - 409*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + 6007/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 263/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 23/(414720*epsilon**4) - 1/(19440*epsilon**5)","27250":"43*f_3/(806215680*epsilon) + f_5/(1492992*epsilon) - 11*pi**4/(1612431360*epsilon) - 25711/(348285173760*epsilon) - 11*f_3/(13436928*epsilon**2) - 4229/(29023764480*epsilon**2) + pi**4/(134369280*epsilon**2) + f_3/(1119744*epsilon**3) - 107/(483729408*epsilon**3) + 43/(201553920*epsilon**4) - 11/(3359232*epsilon**5) + 1/(279936*epsilon**6)","27251":"-13*f_3/(161243136*epsilon) + f_5/(1492992*epsilon) - 11*pi**4/(1612431360*epsilon) + 409/(69657034752*epsilon) - 11*f_3/(13436928*epsilon**2) + 83/(5804752896*epsilon**2) + pi**4/(134369280*epsilon**2) + f_3/(1119744*epsilon**3) + 1/(483729408*epsilon**3) - 13/(40310784*epsilon**4) - 11/(3359232*epsilon**5) + 1/(279936*epsilon**6)","27252":"-389*f_3/(2488320*epsilon) - 29*f_5/(622080*epsilon) - 7961/(179159040*epsilon) + 13*pi**4/(37324800*epsilon) + 53*f_3/(311040*epsilon**2) - 36019/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 5833/(9953280*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27253":"-389*f_3/(2488320*epsilon) - 29*f_5/(622080*epsilon) - 7961/(179159040*epsilon) + 13*pi**4/(37324800*epsilon) + 53*f_3/(311040*epsilon**2) - 36019/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 5833/(9953280*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27254":"-11*f_3/(2239488*epsilon) + f_5/(276480*epsilon) - 41*pi**4/(447897600*epsilon) + 18173/(1612431360*epsilon) + 113*f_3/(7464960*epsilon**2) - 10069/(537477120*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 71/(44789760*epsilon**3) + 301/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27255":"-11*f_3/(2239488*epsilon) + f_5/(276480*epsilon) - 41*pi**4/(447897600*epsilon) + 18173/(1612431360*epsilon) + 113*f_3/(7464960*epsilon**2) - 10069/(537477120*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 71/(44789760*epsilon**3) + 301/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27256":"1057*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 61*pi**4/(447897600*epsilon) + 84847/(19349176320*epsilon) - 133*f_3/(3732480*epsilon**2) - 4177/(644972544*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 661/(134369280*epsilon**3) + 179/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","27257":"1057*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 61*pi**4/(447897600*epsilon) + 84847/(19349176320*epsilon) - 133*f_3/(3732480*epsilon**2) - 4177/(644972544*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 661/(134369280*epsilon**3) + 179/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","27258":"-17*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 247697/(174142586880*epsilon) + pi**4/(223948800*epsilon) + f_3/(414720*epsilon**2) - pi**4/(74649600*epsilon**2) - 9827/(29023764480*epsilon**2) - f_3/(622080*epsilon**3) - 41/(30233088*epsilon**3) - 239/(201553920*epsilon**4) + 1/(116640*epsilon**5) - 1/(174960*epsilon**6)","27259":"-17*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 247697/(174142586880*epsilon) + pi**4/(223948800*epsilon) + f_3/(414720*epsilon**2) - pi**4/(74649600*epsilon**2) - 9827/(29023764480*epsilon**2) - f_3/(622080*epsilon**3) - 41/(30233088*epsilon**3) - 239/(201553920*epsilon**4) + 1/(116640*epsilon**5) - 1/(174960*epsilon**6)","27260":"-53*f_3/(1492992*epsilon) - 7*f_5/(207360*epsilon) + 59*pi**4/(111974400*epsilon) + 104291/(1074954240*epsilon) + 287*f_3/(2488320*epsilon**2) - 67*pi**4/(74649600*epsilon**2) - 1723/(35831808*epsilon**2) - 61*f_3/(311040*epsilon**3) + pi**4/(1244160*epsilon**3) + 719/(2985984*epsilon**3) + f_3/(10368*epsilon**4) - 589/(1244160*epsilon**4) + 1/(3840*epsilon**5)","27261":"-53*f_3/(1492992*epsilon) - 7*f_5/(207360*epsilon) + 59*pi**4/(111974400*epsilon) + 104291/(1074954240*epsilon) + 287*f_3/(2488320*epsilon**2) - 67*pi**4/(74649600*epsilon**2) - 1723/(35831808*epsilon**2) - 61*f_3/(311040*epsilon**3) + pi**4/(1244160*epsilon**3) + 719/(2985984*epsilon**3) + f_3/(10368*epsilon**4) - 589/(1244160*epsilon**4) + 1/(3840*epsilon**5)","27262":"191*f_3/(201553920*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 294901/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 42019/(58047528960*epsilon**2) + 7*f_3/(11197440*epsilon**3) - 73/(483729408*epsilon**3) + 1891/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27263":"-f_3**2/(155520*epsilon) + 25799*f_3/(806215680*epsilon) + f_5/(559872*epsilon) - 103*pi**4/(895795200*epsilon) - pi**6/(156764160*epsilon) + 407/(161243136*epsilon) - 1387*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - pi**4/(134369280*epsilon**2) + 2279/(161243136*epsilon**2) + 43*f_3/(1119744*epsilon**3) - 2419/(33592320*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 137/(1119744*epsilon**4) - 13/(233280*epsilon**5)","27264":"-f_3**2/(155520*epsilon) + 25799*f_3/(806215680*epsilon) + f_5/(559872*epsilon) - 103*pi**4/(895795200*epsilon) - pi**6/(156764160*epsilon) + 407/(161243136*epsilon) - 1387*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - pi**4/(134369280*epsilon**2) + 2279/(161243136*epsilon**2) + 43*f_3/(1119744*epsilon**3) - 2419/(33592320*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 137/(1119744*epsilon**4) - 13/(233280*epsilon**5)","27265":"-997*f_3/(268738560*epsilon) + f_5/(1658880*epsilon) - 12115/(23219011584*epsilon) + 23*pi**4/(895795200*epsilon) + 17*f_3/(2488320*epsilon**2) - 17*pi**4/(447897600*epsilon**2) - 19/(3869835264*epsilon**2) - 17*f_3/(3732480*epsilon**3) + 155/(161243136*epsilon**3) - 211/(26873856*epsilon**4) + 7/(311040*epsilon**5) - 7/(466560*epsilon**6)","27266":"-997*f_3/(268738560*epsilon) + f_5/(1658880*epsilon) - 12115/(23219011584*epsilon) + 23*pi**4/(895795200*epsilon) + 17*f_3/(2488320*epsilon**2) - 17*pi**4/(447897600*epsilon**2) - 19/(3869835264*epsilon**2) - 17*f_3/(3732480*epsilon**3) + 155/(161243136*epsilon**3) - 211/(26873856*epsilon**4) + 7/(311040*epsilon**5) - 7/(466560*epsilon**6)","27267":"11*f_3/(622080*epsilon) - pi**4/(14929920*epsilon) - 159563/(29023764480*epsilon) - 11*f_3/(414720*epsilon**2) + pi**4/(12441600*epsilon**2) + 19673/(2418647040*epsilon**2) + f_3/(103680*epsilon**3) - 2981/(80621568*epsilon**3) + 767/(8398080*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27268":"11*f_3/(622080*epsilon) - pi**4/(14929920*epsilon) - 159563/(29023764480*epsilon) - 11*f_3/(414720*epsilon**2) + pi**4/(12441600*epsilon**2) + 19673/(2418647040*epsilon**2) + f_3/(103680*epsilon**3) - 2981/(80621568*epsilon**3) + 767/(8398080*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27269":"-11*f_3**2/(207360*epsilon) - 431*f_3/(5598720*epsilon) + 29*f_5/(207360*epsilon) - 2977/(16796160*epsilon) - pi**6/(39191040*epsilon) + 127*pi**4/(223948800*epsilon) - 1951*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 853/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(8640*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27270":"-11*f_3**2/(207360*epsilon) - 431*f_3/(5598720*epsilon) + 29*f_5/(207360*epsilon) - 2977/(16796160*epsilon) - pi**6/(39191040*epsilon) + 127*pi**4/(223948800*epsilon) - 1951*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 853/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(8640*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27271":"1039*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 11*pi**4/(89579520*epsilon) + 41791/(19349176320*epsilon) - 127*f_3/(3732480*epsilon**2) - 22181/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 229/(134369280*epsilon**3) + 251/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","27272":"1039*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 11*pi**4/(89579520*epsilon) + 41791/(19349176320*epsilon) - 127*f_3/(3732480*epsilon**2) - 22181/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 229/(134369280*epsilon**3) + 251/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","27273":"-323*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 19*pi**4/(447897600*epsilon) - 28981/(9674588160*epsilon) - 19*f_3/(3732480*epsilon**2) - 673/(403107840*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 653/(53747712*epsilon**3) + 1511/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","27274":"-323*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 19*pi**4/(447897600*epsilon) - 28981/(9674588160*epsilon) - 19*f_3/(3732480*epsilon**2) - 673/(403107840*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 653/(53747712*epsilon**3) + 1511/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","27275":"-409*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 29*pi**4/(447897600*epsilon) + 451339/(29023764480*epsilon) + 11*f_3/(1866240*epsilon**2) + 79223/(9674588160*epsilon**2) + 1493/(1612431360*epsilon**3) - 557/(14929920*epsilon**4) + 371/(11197440*epsilon**5) - 1/(103680*epsilon**6)","27276":"-409*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 29*pi**4/(447897600*epsilon) + 451339/(29023764480*epsilon) + 11*f_3/(1866240*epsilon**2) + 79223/(9674588160*epsilon**2) + 1493/(1612431360*epsilon**3) - 557/(14929920*epsilon**4) + 371/(11197440*epsilon**5) - 1/(103680*epsilon**6)","27277":"f_3/(1244160*epsilon) - 167/(8707129344*epsilon) - 1211/(14511882240*epsilon**2) - 263/(151165440*epsilon**3) - 227/(100776960*epsilon**4) + 1/(93312*epsilon**5) - 1/(139968*epsilon**6)","27278":"77*f_3/(50388480*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) - 10903/(69657034752*epsilon) - 11*f_3/(5598720*epsilon**2) - 17741/(58047528960*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 7*f_3/(11197440*epsilon**3) - 149/(2418647040*epsilon**3) + 1963/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27279":"7*f_3/(806215680*epsilon) + f_5/(1492992*epsilon) - 11*pi**4/(1612431360*epsilon) - 16459/(348285173760*epsilon) - 11*f_3/(13436928*epsilon**2) - 2681/(29023764480*epsilon**2) + pi**4/(134369280*epsilon**2) + f_3/(1119744*epsilon**3) - 71/(483729408*epsilon**3) + 7/(201553920*epsilon**4) - 11/(3359232*epsilon**5) + 1/(279936*epsilon**6)","27280":"-47*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - 47*pi**4/(447897600*epsilon) + 17327/(1612431360*epsilon) + 101*f_3/(7464960*epsilon**2) - 10717/(537477120*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 143/(44789760*epsilon**3) + 301/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27281":"-47*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - 47*pi**4/(447897600*epsilon) + 17327/(1612431360*epsilon) + 101*f_3/(7464960*epsilon**2) - 10717/(537477120*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 143/(44789760*epsilon**3) + 301/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27282":"-983507/(8707129344*epsilon) + 461459/(4837294080*epsilon**2) - 133669/(2418647040*epsilon**3) + 4621/(201553920*epsilon**4) - 11/(1866240*epsilon**5) + 1/(1399680*epsilon**6)","27283":"-4429*f_3/(201553920*epsilon) - 7*f_5/(11197440*epsilon) + 11*pi**4/(335923200*epsilon) + 895721/(43535646720*epsilon) + 11*f_3/(2799360*epsilon**2) - pi**4/(335923200*epsilon**2) + 1572863/(43535646720*epsilon**2) - f_3/(2799360*epsilon**3) - 3757/(67184640*epsilon**3) + 8947/(302330880*epsilon**4) - 11/(1399680*epsilon**5) + 1/(1049760*epsilon**6)","27284":"-4429*f_3/(201553920*epsilon) - 7*f_5/(11197440*epsilon) + 11*pi**4/(335923200*epsilon) + 895721/(43535646720*epsilon) + 11*f_3/(2799360*epsilon**2) - pi**4/(335923200*epsilon**2) + 1572863/(43535646720*epsilon**2) - f_3/(2799360*epsilon**3) - 3757/(67184640*epsilon**3) + 8947/(302330880*epsilon**4) - 11/(1399680*epsilon**5) + 1/(1049760*epsilon**6)","27285":"f_3**2/(933120*epsilon) + 1523*f_3/(22394880*epsilon) - 89*f_5/(1119744*epsilon) - 97*pi**4/(134369280*epsilon) - 69469/(4837294080*epsilon) - pi**6/(176359680*epsilon) - 853*f_3/(5598720*epsilon**2) + 19*f_5/(466560*epsilon**2) + 49*pi**4/(55987200*epsilon**2) + 17141/(134369280*epsilon**2) + 49*f_3/(466560*epsilon**3) - 29/(124416*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 103/(699840*epsilon**4) - 1/(29160*epsilon**5)","27286":"f_3**2/(933120*epsilon) + 1523*f_3/(22394880*epsilon) - 89*f_5/(1119744*epsilon) - 97*pi**4/(134369280*epsilon) - 69469/(4837294080*epsilon) - pi**6/(176359680*epsilon) - 853*f_3/(5598720*epsilon**2) + 19*f_5/(466560*epsilon**2) + 49*pi**4/(55987200*epsilon**2) + 17141/(134369280*epsilon**2) + 49*f_3/(466560*epsilon**3) - 29/(124416*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 103/(699840*epsilon**4) - 1/(29160*epsilon**5)","27287":"f_3**2/(933120*epsilon) + 2459*f_3/(22394880*epsilon) - 89*f_5/(1119744*epsilon) - 97*pi**4/(134369280*epsilon) - 339037/(4837294080*epsilon) - pi**6/(176359680*epsilon) - 853*f_3/(5598720*epsilon**2) + 19*f_5/(466560*epsilon**2) + 49*pi**4/(55987200*epsilon**2) + 19301/(134369280*epsilon**2) + 49*f_3/(466560*epsilon**3) - 29/(124416*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 103/(699840*epsilon**4) - 1/(29160*epsilon**5)","27288":"f_3**2/(933120*epsilon) + 2459*f_3/(22394880*epsilon) - 89*f_5/(1119744*epsilon) - 97*pi**4/(134369280*epsilon) - 339037/(4837294080*epsilon) - pi**6/(176359680*epsilon) - 853*f_3/(5598720*epsilon**2) + 19*f_5/(466560*epsilon**2) + 49*pi**4/(55987200*epsilon**2) + 19301/(134369280*epsilon**2) + 49*f_3/(466560*epsilon**3) - 29/(124416*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 103/(699840*epsilon**4) - 1/(29160*epsilon**5)","27289":"43*f_3**2/(186624*epsilon) - 31*f_3/(139968*epsilon) - pi**4*f_3/(933120*epsilon) - 4391*f_5/(5598720*epsilon) + f_7/(15552*epsilon) + pi**4/(13996800*epsilon) + 989/(3732480*epsilon) + 43*pi**6/(70543872*epsilon) - f_3**2/(15552*epsilon**2) + 109*f_3/(466560*epsilon**2) + 43*f_5/(93312*epsilon**2) - 65/(186624*epsilon**2) - pi**6/(5878656*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) - f_5/(7776*epsilon**3) + 11/(38880*epsilon**3) - 1/(12960*epsilon**4)","27290":"43*f_3**2/(186624*epsilon) - 31*f_3/(139968*epsilon) - pi**4*f_3/(933120*epsilon) - 4391*f_5/(5598720*epsilon) + f_7/(15552*epsilon) + pi**4/(13996800*epsilon) + 989/(3732480*epsilon) + 43*pi**6/(70543872*epsilon) - f_3**2/(15552*epsilon**2) + 109*f_3/(466560*epsilon**2) + 43*f_5/(93312*epsilon**2) - 65/(186624*epsilon**2) - pi**6/(5878656*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) - f_5/(7776*epsilon**3) + 11/(38880*epsilon**3) - 1/(12960*epsilon**4)","27291":"-589*f_3/(3732480*epsilon) + 23*f_5/(622080*epsilon) - 19*pi**4/(37324800*epsilon) + 78301/(403107840*epsilon) + 19*f_3/(311040*epsilon**2) - 53101/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 2587/(89579520*epsilon**3) - 167/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","27292":"-589*f_3/(3732480*epsilon) + 23*f_5/(622080*epsilon) - 19*pi**4/(37324800*epsilon) + 78301/(403107840*epsilon) + 19*f_3/(311040*epsilon**2) - 53101/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 2587/(89579520*epsilon**3) - 167/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","27293":"5*f_3/(248832*epsilon) - 61*f_5/(1244160*epsilon) + pi**4/(3732480*epsilon) + 21581/(322486272*epsilon) - f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 23137/(268738560*epsilon**2) + f_3/(25920*epsilon**3) - 1225/(4478976*epsilon**3) - 71/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27294":"5*f_3/(248832*epsilon) - 61*f_5/(1244160*epsilon) + pi**4/(3732480*epsilon) + 21581/(322486272*epsilon) - f_3/(82944*epsilon**2) - pi**4/(12441600*epsilon**2) + 23137/(268738560*epsilon**2) + f_3/(25920*epsilon**3) - 1225/(4478976*epsilon**3) - 71/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27295":"-137*f_3**2/(622080*epsilon) + 31*f_3/(248832*epsilon) + 559*f_5/(1866240*epsilon) - 26827/(53747712*epsilon) + 11*pi**6/(117573120*epsilon) + 163*pi**4/(55987200*epsilon) + f_3/(3240*epsilon**2) - 17*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 169/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1049/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","27296":"-137*f_3**2/(622080*epsilon) + 31*f_3/(248832*epsilon) + 559*f_5/(1866240*epsilon) - 26827/(53747712*epsilon) + 11*pi**6/(117573120*epsilon) + 163*pi**4/(55987200*epsilon) + f_3/(3240*epsilon**2) - 17*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 169/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1049/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","27297":"-407*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) - 778057/(4837294080*epsilon) - 61*pi**4/(111974400*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(2332800*epsilon**2) + 14219/(80621568*epsilon**2) + f_3/(19440*epsilon**3) - 9211/(67184640*epsilon**3) - 163/(933120*epsilon**4) + 83/(155520*epsilon**5) - 1/(3240*epsilon**6)","27298":"-407*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) - 778057/(4837294080*epsilon) - 61*pi**4/(111974400*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(2332800*epsilon**2) + 14219/(80621568*epsilon**2) + f_3/(19440*epsilon**3) - 9211/(67184640*epsilon**3) - 163/(933120*epsilon**4) + 83/(155520*epsilon**5) - 1/(3240*epsilon**6)","27299":"-2303*f_3/(201553920*epsilon) + f_5/(1866240*epsilon) - 231671/(7255941120*epsilon) + 77*pi**4/(2015539200*epsilon) + 77*f_3/(16796160*epsilon**2) - pi**4/(167961600*epsilon**2) + 321133/(7255941120*epsilon**2) - f_3/(1399680*epsilon**3) - 16969/(403107840*epsilon**3) + 871/(33592320*epsilon**4) - 77/(8398080*epsilon**5) + 1/(699840*epsilon**6)","27300":"-476993/(43535646720*epsilon) + 1461671/(43535646720*epsilon**2) - 62123/(1209323520*epsilon**3) + 2899/(75582720*epsilon**4) - 121/(8398080*epsilon**5) + 1/(419904*epsilon**6)","27301":"-476993/(43535646720*epsilon) + 1461671/(43535646720*epsilon**2) - 62123/(1209323520*epsilon**3) + 2899/(75582720*epsilon**4) - 121/(8398080*epsilon**5) + 1/(419904*epsilon**6)","27302":"f_3/(3732480*epsilon) - 54649/(1451188224*epsilon) - 147307/(967458816*epsilon**2) + 28939/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","27303":"f_3/(3732480*epsilon) - 54649/(1451188224*epsilon) - 147307/(967458816*epsilon**2) + 28939/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","27304":"-53*f_3/(1492992*epsilon) + 53*f_5/(622080*epsilon) - 61*pi**4/(74649600*epsilon) + 4463/(107495424*epsilon) + 49*f_3/(622080*epsilon**2) - 1751/(22394880*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 479/(8957952*epsilon**3) - 53/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27305":"-53*f_3/(1492992*epsilon) + 53*f_5/(622080*epsilon) - 61*pi**4/(74649600*epsilon) + 4463/(107495424*epsilon) + 49*f_3/(622080*epsilon**2) - 1751/(22394880*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 479/(8957952*epsilon**3) - 53/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27306":"-833*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 17243/(5804752896*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 41069/(9674588160*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 4061/(201553920*epsilon**3) - 3593/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","27307":"-833*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 17243/(5804752896*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 41069/(9674588160*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 4061/(201553920*epsilon**3) - 3593/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","27308":"-43*f_3**2/(933120*epsilon) + pi**4*f_3/(4665600*epsilon) + 119*f_3/(233280*epsilon) - 979*f_5/(1119744*epsilon) - 359*f_7/(622080*epsilon) - pi**4/(622080*epsilon) + 24769/(67184640*epsilon) + 43*pi**6/(70543872*epsilon) + f_3**2/(77760*epsilon**2) - 47*f_3/(155520*epsilon**2) + 43*f_5/(93312*epsilon**2) - pi**6/(5878656*epsilon**2) - 7/(51840*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - f_5/(7776*epsilon**3) + 5/(15552*epsilon**3) - 11/(38880*epsilon**4)","27309":"-43*f_3**2/(933120*epsilon) + pi**4*f_3/(4665600*epsilon) + 119*f_3/(233280*epsilon) - 979*f_5/(1119744*epsilon) - 359*f_7/(622080*epsilon) - pi**4/(622080*epsilon) + 24769/(67184640*epsilon) + 43*pi**6/(70543872*epsilon) + f_3**2/(77760*epsilon**2) - 47*f_3/(155520*epsilon**2) + 43*f_5/(93312*epsilon**2) - pi**6/(5878656*epsilon**2) - 7/(51840*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - f_5/(7776*epsilon**3) + 5/(15552*epsilon**3) - 11/(38880*epsilon**4)","27310":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 403*f_3/(5598720*epsilon) - 589*f_5/(1399680*epsilon) + 61*f_7/(311040*epsilon) - 6641/(11197440*epsilon) - 83*pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 701*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) + 77/(1244160*epsilon**2) + 11*pi**4/(9331200*epsilon**2) + 13*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 1/(2430*epsilon**3) - 1/(4320*epsilon**4)","27311":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 403*f_3/(5598720*epsilon) - 589*f_5/(1399680*epsilon) + 61*f_7/(311040*epsilon) - 6641/(11197440*epsilon) - 83*pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 701*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) + 77/(1244160*epsilon**2) + 11*pi**4/(9331200*epsilon**2) + 13*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 1/(2430*epsilon**3) - 1/(4320*epsilon**4)","27312":"-43*f_3**2/(933120*epsilon) - 547*f_3/(5598720*epsilon) + pi**4*f_3/(4665600*epsilon) + 973*f_5/(5598720*epsilon) + 67*f_7/(207360*epsilon) - 3569/(5598720*epsilon) - 19*pi**4/(11197440*epsilon) + 43*pi**6/(70543872*epsilon) + f_3**2/(77760*epsilon**2) - 197*f_3/(466560*epsilon**2) + 43*f_5/(93312*epsilon**2) - pi**6/(5878656*epsilon**2) + pi**4/(933120*epsilon**2) + 11/(62208*epsilon**2) + f_3/(7776*epsilon**3) - f_5/(7776*epsilon**3) + 1/(6480*epsilon**3) - 1/(12960*epsilon**4)","27313":"7522939/(130606940160*epsilon) + 1358861/(21767823360*epsilon**2) - 43573/(483729408*epsilon**3) + 1681/(40310784*epsilon**4) - 517/(50388480*epsilon**5) + 1/(839808*epsilon**6)","27314":"7522939/(130606940160*epsilon) + 1358861/(21767823360*epsilon**2) - 43573/(483729408*epsilon**3) + 1681/(40310784*epsilon**4) - 517/(50388480*epsilon**5) + 1/(839808*epsilon**6)","27315":"-1124059/(43535646720*epsilon) + 506683/(8707129344*epsilon**2) - 4021/(67184640*epsilon**3) + 1811/(60466176*epsilon**4) - 11/(1399680*epsilon**5) + 1/(1049760*epsilon**6)","27316":"17*f_3**2/(311040*epsilon) + 413*f_3/(4478976*epsilon) - 41*f_5/(373248*epsilon) - 127*pi**4/(134369280*epsilon) - 6583/(151165440*epsilon) - pi**6/(29393280*epsilon) - 197*f_3/(1119744*epsilon**2) + 13*f_5/(155520*epsilon**2) + 49*pi**4/(55987200*epsilon**2) + 3817/(16796160*epsilon**2) + 49*f_3/(466560*epsilon**3) - 13/(41472*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 25/(139968*epsilon**4) - 1/(23328*epsilon**5)","27317":"-19*f_3**2/(373248*epsilon) + 8177*f_3/(67184640*epsilon) + 89*f_5/(1866240*epsilon) - 38669/(483729408*epsilon) - 19*pi**4/(671846400*epsilon) - pi**6/(352719360*epsilon) - 1523*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) + 13*pi**4/(37324800*epsilon**2) + 10471/(50388480*epsilon**2) + 29*f_3/(155520*epsilon**3) - 6707/(16796160*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 173/(699840*epsilon**4) - 7/(116640*epsilon**5)","27318":"-19*f_3**2/(373248*epsilon) + 8177*f_3/(67184640*epsilon) + 89*f_5/(1866240*epsilon) - 38669/(483729408*epsilon) - 19*pi**4/(671846400*epsilon) - pi**6/(352719360*epsilon) - 1523*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) + 13*pi**4/(37324800*epsilon**2) + 10471/(50388480*epsilon**2) + 29*f_3/(155520*epsilon**3) - 6707/(16796160*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 173/(699840*epsilon**4) - 7/(116640*epsilon**5)","27319":"f_3**2/(1244160*epsilon) + 1751*f_3/(134369280*epsilon) + 79*f_5/(3732480*epsilon) - 83*pi**4/(671846400*epsilon) - pi**6/(117573120*epsilon) + 80185/(1934917632*epsilon) - 1817*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 7901/(100776960*epsilon**2) + 29*f_3/(311040*epsilon**3) - 24133/(134369280*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 167/(1119744*epsilon**4) - 47/(933120*epsilon**5)","27320":"f_3**2/(1244160*epsilon) + 1751*f_3/(134369280*epsilon) + 79*f_5/(3732480*epsilon) - 83*pi**4/(671846400*epsilon) - pi**6/(117573120*epsilon) + 80185/(1934917632*epsilon) - 1817*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 7901/(100776960*epsilon**2) + 29*f_3/(311040*epsilon**3) - 24133/(134369280*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 167/(1119744*epsilon**4) - 47/(933120*epsilon**5)","27321":"f_3**2/(622080*epsilon) + 107*f_3/(11197440*epsilon) + 23*f_5/(933120*epsilon) - pi**6/(29393280*epsilon) - pi**4/(8294400*epsilon) + 3841/(134369280*epsilon) + 551*f_3/(3732480*epsilon**2) - 11*f_5/(311040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 397/(2488320*epsilon**2) - 11*f_3/(38880*epsilon**3) + 101/(2488320*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 43/(103680*epsilon**4) + 11/(51840*epsilon**5)","27322":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 841*f_3/(1399680*epsilon) - 1033*f_5/(559872*epsilon) - 323*f_7/(1244160*epsilon) - 49*pi**4/(55987200*epsilon) + 89/(699840*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 269*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 1129/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 7*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 7/(12960*epsilon**3) - 1/(4320*epsilon**4)","27323":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 841*f_3/(1399680*epsilon) - 1033*f_5/(559872*epsilon) - 323*f_7/(1244160*epsilon) - 49*pi**4/(55987200*epsilon) + 89/(699840*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 269*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 1129/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 7*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 7/(12960*epsilon**3) - 1/(4320*epsilon**4)","27324":"-145*f_3/(1492992*epsilon) + 5*f_5/(20736*epsilon) - 20309/(179159040*epsilon) + 7*pi**4/(74649600*epsilon) + 31*f_3/(311040*epsilon**2) - 4411/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 4601/(9953280*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27325":"-145*f_3/(1492992*epsilon) + 5*f_5/(20736*epsilon) - 20309/(179159040*epsilon) + 7*pi**4/(74649600*epsilon) + 31*f_3/(311040*epsilon**2) - 4411/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 4601/(9953280*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27326":"-f_3**2/(155520*epsilon) + 4411*f_3/(161243136*epsilon) + f_5/(559872*epsilon) - 119*pi**4/(895795200*epsilon) - pi**6/(156764160*epsilon) + 1733/(161243136*epsilon) - 811*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - 3221/(806215680*epsilon**2) - pi**4/(134369280*epsilon**2) + 43*f_3/(1119744*epsilon**3) - 2167/(33592320*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 137/(1119744*epsilon**4) - 13/(233280*epsilon**5)","27327":"-11*f_3**2/(207360*epsilon) + 1369*f_3/(5598720*epsilon) - 113*f_5/(622080*epsilon) - 3193/(16796160*epsilon) - pi**6/(39191040*epsilon) + 127*pi**4/(223948800*epsilon) - 1951*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 853/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(8640*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27328":"-11*f_3**2/(207360*epsilon) + 1369*f_3/(5598720*epsilon) - 113*f_5/(622080*epsilon) - 3193/(16796160*epsilon) - pi**6/(39191040*epsilon) + 127*pi**4/(223948800*epsilon) - 1951*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 853/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 1/(8640*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27329":"-2372167/(9674588160*epsilon) - 357847/(1612431360*epsilon**2) + 28903/(29859840*epsilon**3) - 4625/(4478976*epsilon**4) + 1141/(1866240*epsilon**5) - 29/(155520*epsilon**6)","27330":"-2372167/(9674588160*epsilon) - 357847/(1612431360*epsilon**2) + 28903/(29859840*epsilon**3) - 4625/(4478976*epsilon**4) + 1141/(1866240*epsilon**5) - 29/(155520*epsilon**6)","27331":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 23*f_3/(2799360*epsilon) - 697*f_5/(1399680*epsilon) + 797*f_7/(1244160*epsilon) - 5/(4608*epsilon) - 23*pi**4/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 13*f_3/(116640*epsilon**2) + 43*f_5/(46656*epsilon**2) - 1799/(3732480*epsilon**2) - pi**6/(2939328*epsilon**2) + 7*pi**4/(4665600*epsilon**2) - f_3/(4860*epsilon**3) - f_5/(3888*epsilon**3) + 67/(77760*epsilon**3) - 1/(4320*epsilon**4)","27332":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 23*f_3/(2799360*epsilon) - 697*f_5/(1399680*epsilon) + 797*f_7/(1244160*epsilon) - 5/(4608*epsilon) - 23*pi**4/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 13*f_3/(116640*epsilon**2) + 43*f_5/(46656*epsilon**2) - 1799/(3732480*epsilon**2) - pi**6/(2939328*epsilon**2) + 7*pi**4/(4665600*epsilon**2) - f_3/(4860*epsilon**3) - f_5/(3888*epsilon**3) + 67/(77760*epsilon**3) - 1/(4320*epsilon**4)","27333":"-f_3**2/(311040*epsilon) - 301*f_3/(2799360*epsilon) - 71*f_5/(466560*epsilon) + pi**6/(14696640*epsilon) + 59*pi**4/(37324800*epsilon) + 3191/(16796160*epsilon) - 911*f_3/(1866240*epsilon**2) + 11*f_5/(155520*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 163/(1119744*epsilon**2) + 17*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) - 53/(233280*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","27334":"437*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 11*pi**4/(223948800*epsilon) + 72481/(7255941120*epsilon) - 11*f_3/(1866240*epsilon**2) - 53611/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 15349/(806215680*epsilon**3) + 6403/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","27335":"437*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 11*pi**4/(223948800*epsilon) + 72481/(7255941120*epsilon) - 11*f_3/(1866240*epsilon**2) - 53611/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 15349/(806215680*epsilon**3) + 6403/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","27336":"43*f_3**2/(58320*epsilon) - 1567*f_3/(1119744*epsilon) - pi**4*f_3/(291600*epsilon) - 1489*f_5/(1399680*epsilon) - 239*f_7/(1244160*epsilon) + 5*pi**4/(2239488*epsilon) + 10921/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(4860*epsilon**2) + 217*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 19/(17280*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(583200*epsilon**2) - f_3/(4860*epsilon**3) - f_5/(3888*epsilon**3) + 1/(1440*epsilon**3) - 1/(6480*epsilon**4)","27337":"43*f_3**2/(58320*epsilon) - 1567*f_3/(1119744*epsilon) - pi**4*f_3/(291600*epsilon) - 1489*f_5/(1399680*epsilon) - 239*f_7/(1244160*epsilon) + 5*pi**4/(2239488*epsilon) + 10921/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(4860*epsilon**2) + 217*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 19/(17280*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(583200*epsilon**2) - f_3/(4860*epsilon**3) - f_5/(3888*epsilon**3) + 1/(1440*epsilon**3) - 1/(6480*epsilon**4)","27338":"473*f_3**2/(933120*epsilon) - 9637*f_3/(5598720*epsilon) - 11*pi**4*f_3/(4665600*epsilon) - 295*f_5/(1119744*epsilon) - 317*f_7/(622080*epsilon) + 103*pi**4/(55987200*epsilon) + 43*pi**6/(70543872*epsilon) + 929/(559872*epsilon) - 11*f_3**2/(77760*epsilon**2) + 83*f_3/(93312*epsilon**2) + 43*f_5/(93312*epsilon**2) - 1031/(933120*epsilon**2) - pi**6/(5878656*epsilon**2) - 7*pi**4/(4665600*epsilon**2) - 7*f_3/(38880*epsilon**3) - f_5/(7776*epsilon**3) + 1/(2430*epsilon**3) - 1/(12960*epsilon**4)","27339":"-2293*f_3/(11197440*epsilon) + f_5/(155520*epsilon) + 53*pi**4/(37324800*epsilon) + 22663/(107495424*epsilon) + 97*f_3/(233280*epsilon**2) - f_5/(8640*epsilon**2) - 11*pi**4/(3110400*epsilon**2) + 601/(8957952*epsilon**2) - 11*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 253/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 23/(38880*epsilon**4) + 7/(25920*epsilon**5)","27340":"-2293*f_3/(11197440*epsilon) + f_5/(155520*epsilon) + 53*pi**4/(37324800*epsilon) + 22663/(107495424*epsilon) + 97*f_3/(233280*epsilon**2) - f_5/(8640*epsilon**2) - 11*pi**4/(3110400*epsilon**2) + 601/(8957952*epsilon**2) - 11*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 253/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 23/(38880*epsilon**4) + 7/(25920*epsilon**5)","27341":"-1723*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 5869/(179159040*epsilon) + pi**4/(4147200*epsilon) + 61*f_3/(311040*epsilon**2) - 39379/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 641/(1105920*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27342":"-1723*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 5869/(179159040*epsilon) + pi**4/(4147200*epsilon) + 61*f_3/(311040*epsilon**2) - 39379/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 641/(1105920*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27343":"151*f_3/(7464960*epsilon) - 31*f_5/(622080*epsilon) - pi**4/(9331200*epsilon) + 883/(22394880*epsilon) + 7*f_3/(103680*epsilon**2) - 40039/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 337/(1105920*epsilon**3) - 889/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27344":"151*f_3/(7464960*epsilon) - 31*f_5/(622080*epsilon) - pi**4/(9331200*epsilon) + 883/(22394880*epsilon) + 7*f_3/(103680*epsilon**2) - 40039/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 337/(1105920*epsilon**3) - 889/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27345":"-89*f_3/(1492992*epsilon) - 7*f_5/(207360*epsilon) + 59*pi**4/(111974400*epsilon) + 125351/(1074954240*epsilon) + 287*f_3/(2488320*epsilon**2) - 67*pi**4/(74649600*epsilon**2) - 1939/(35831808*epsilon**2) - 61*f_3/(311040*epsilon**3) + pi**4/(1244160*epsilon**3) + 719/(2985984*epsilon**3) + f_3/(10368*epsilon**4) - 589/(1244160*epsilon**4) + 1/(3840*epsilon**5)","27346":"-89*f_3/(1492992*epsilon) - 7*f_5/(207360*epsilon) + 59*pi**4/(111974400*epsilon) + 125351/(1074954240*epsilon) + 287*f_3/(2488320*epsilon**2) - 67*pi**4/(74649600*epsilon**2) - 1939/(35831808*epsilon**2) - 61*f_3/(311040*epsilon**3) + pi**4/(1244160*epsilon**3) + 719/(2985984*epsilon**3) + f_3/(10368*epsilon**4) - 589/(1244160*epsilon**4) + 1/(3840*epsilon**5)","27347":"17*f_3**2/(622080*epsilon) - 1229*f_3/(5598720*epsilon) + 731*f_5/(1866240*epsilon) - 2293/(16796160*epsilon) - pi**6/(14696640*epsilon) - 29*pi**4/(223948800*epsilon) - 1687*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 2167/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4320*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27348":"17*f_3**2/(622080*epsilon) - 1229*f_3/(5598720*epsilon) + 731*f_5/(1866240*epsilon) - 2293/(16796160*epsilon) - pi**6/(14696640*epsilon) - 29*pi**4/(223948800*epsilon) - 1687*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 2167/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4320*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27349":"-19*f_3**2/(622080*epsilon) + 61*f_3/(699840*epsilon) + 13*f_5/(93312*epsilon) - 13685/(35831808*epsilon) + 13*pi**6/(117573120*epsilon) + 251*pi**4/(223948800*epsilon) + 365*f_3/(746496*epsilon**2) - 79*f_5/(311040*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 583/(2985984*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1883/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27350":"-19*f_3**2/(622080*epsilon) + 61*f_3/(699840*epsilon) + 13*f_5/(93312*epsilon) - 13685/(35831808*epsilon) + 13*pi**6/(117573120*epsilon) + 251*pi**4/(223948800*epsilon) + 365*f_3/(746496*epsilon**2) - 79*f_5/(311040*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 583/(2985984*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1883/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27351":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 841*f_3/(1399680*epsilon) - 1033*f_5/(559872*epsilon) - 323*f_7/(1244160*epsilon) - 49*pi**4/(55987200*epsilon) + 221/(2799360*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 269*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 1129/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 7*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 7/(12960*epsilon**3) - 1/(4320*epsilon**4)","27352":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 841*f_3/(1399680*epsilon) - 1033*f_5/(559872*epsilon) - 323*f_7/(1244160*epsilon) - 49*pi**4/(55987200*epsilon) + 221/(2799360*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 269*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 1129/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 7*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 7/(12960*epsilon**3) - 1/(4320*epsilon**4)","27353":"11*f_3/(1492992*epsilon) + 14993/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) - 2593/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4199/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","27354":"11*f_3/(1492992*epsilon) + 14993/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) - 2593/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4199/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","27355":"f_3/(622080*epsilon) - 24421/(4837294080*epsilon) + 91151/(806215680*epsilon**2) - 81787/(268738560*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","27356":"f_3/(622080*epsilon) - 24421/(4837294080*epsilon) + 91151/(806215680*epsilon**2) - 81787/(268738560*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","27357":"35843/(1612431360*epsilon) - 48997/(67184640*epsilon**2) + 21799/(14929920*epsilon**3) - 4843/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","27358":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 3269*f_3/(2799360*epsilon) - 4067*f_5/(2799360*epsilon) - 359*f_7/(311040*epsilon) - 19*pi**4/(5598720*epsilon) + 1723/(2799360*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 197*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 13/(31104*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(466560*epsilon**2) + f_3/(3888*epsilon**3) - f_5/(3888*epsilon**3) + 1/(3240*epsilon**3) - 1/(6480*epsilon**4)","27359":"-f_3**2/(622080*epsilon) + 85873*f_3/(403107840*epsilon) + 497*f_5/(11197440*epsilon) - 369277/(806215680*epsilon) - 317*pi**4/(447897600*epsilon) - pi**6/(117573120*epsilon) - 317*f_3/(3732480*epsilon**2) - 7*f_5/(933120*epsilon**2) + 71*pi**4/(335923200*epsilon**2) + 39797/(100776960*epsilon**2) + 71*f_3/(2799360*epsilon**3) - 23/(139968*epsilon**3) - pi**4/(27993600*epsilon**3) - f_3/(233280*epsilon**4) + 71/(1399680*epsilon**4) - 1/(116640*epsilon**5)","27360":"19*f_3**2/(311040*epsilon) + 20281*f_3/(201553920*epsilon) + 497*f_5/(5598720*epsilon) - 225973/(403107840*epsilon) - 13*pi**4/(8957952*epsilon) - pi**6/(58786560*epsilon) - 37*f_3/(1866240*epsilon**2) - 7*f_5/(466560*epsilon**2) + 71*pi**4/(167961600*epsilon**2) + 26657/(50388480*epsilon**2) + 71*f_3/(1399680*epsilon**3) - 5/(17496*epsilon**3) - pi**4/(13996800*epsilon**3) - f_3/(116640*epsilon**4) + 71/(699840*epsilon**4) - 1/(58320*epsilon**5)","27361":"-31*f_3/(373248*epsilon) + 107*f_5/(1244160*epsilon) - 47*pi**4/(74649600*epsilon) + 113321/(3224862720*epsilon) + 23*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 23881/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 5959/(22394880*epsilon**3) - 475/(746496*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","27362":"-31*f_3/(373248*epsilon) + 107*f_5/(1244160*epsilon) - 47*pi**4/(74649600*epsilon) + 113321/(3224862720*epsilon) + 23*f_3/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 23881/(537477120*epsilon**2) - 7*f_3/(103680*epsilon**3) + 5959/(22394880*epsilon**3) - 475/(746496*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","27363":"421*f_3/(7464960*epsilon) + 11*f_5/(622080*epsilon) - 7*pi**4/(14929920*epsilon) - 32873/(3224862720*epsilon) + f_3/(31104*epsilon**2) - 133511/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 17179/(29859840*epsilon**3) - 1063/(1492992*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","27364":"421*f_3/(7464960*epsilon) + 11*f_5/(622080*epsilon) - 7*pi**4/(14929920*epsilon) - 32873/(3224862720*epsilon) + f_3/(31104*epsilon**2) - 133511/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 17179/(29859840*epsilon**3) - 1063/(1492992*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","27365":"-41*f_3/(1399680*epsilon) - 7*f_5/(11197440*epsilon) - 2467403/(16325867520*epsilon) - 77*pi**4/(2015539200*epsilon) + 121*f_3/(6718464*epsilon**2) + pi**4/(67184640*epsilon**2) + 830653/(7255941120*epsilon**2) - f_3/(279936*epsilon**3) - 19825/(362797056*epsilon**3) + 43/(2239488*epsilon**4) - 11/(2519424*epsilon**5) + 1/(2099520*epsilon**6)","27366":"7*f_3**2/(233280*epsilon) - 3367*f_3/(22394880*epsilon) + 7*f_5/(279936*epsilon) - 79*pi**4/(134369280*epsilon) + 4601/(161243136*epsilon) + 13*pi**6/(352719360*epsilon) - 421*f_3/(5598720*epsilon**2) - 13*f_5/(233280*epsilon**2) + 49*pi**4/(55987200*epsilon**2) + 12853/(67184640*epsilon**2) + 49*f_3/(466560*epsilon**3) - 1/(4608*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 1/(8640*epsilon**4) - 1/(38880*epsilon**5)","27367":"f_3**2/(311040*epsilon) + 791*f_3/(8957952*epsilon) + 7*f_5/(124416*epsilon) - 127939/(1074954240*epsilon) - 527*pi**4/(1343692800*epsilon) + pi**6/(235146240*epsilon) - 197*f_3/(2239488*epsilon**2) - f_5/(25920*epsilon**2) + 49*pi**4/(111974400*epsilon**2) + 17183/(134369280*epsilon**2) + 49*f_3/(933120*epsilon**3) - 581/(4478976*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 37/(373248*epsilon**4) - 1/(31104*epsilon**5)","27368":"f_3**2/(311040*epsilon) + 791*f_3/(8957952*epsilon) + 7*f_5/(124416*epsilon) - 127939/(1074954240*epsilon) - 527*pi**4/(1343692800*epsilon) + pi**6/(235146240*epsilon) - 197*f_3/(2239488*epsilon**2) - f_5/(25920*epsilon**2) + 49*pi**4/(111974400*epsilon**2) + 17183/(134369280*epsilon**2) + 49*f_3/(933120*epsilon**3) - 581/(4478976*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 37/(373248*epsilon**4) - 1/(31104*epsilon**5)","27369":"43*f_3**2/(93312*epsilon) - pi**4*f_3/(466560*epsilon) - 47*f_3/(349920*epsilon) - 5471*f_5/(2799360*epsilon) - 19*f_7/(15552*epsilon) + pi**4/(6998400*epsilon) + 43*pi**6/(35271936*epsilon) + 3419/(1866240*epsilon) - f_3**2/(7776*epsilon**2) + 109*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 119/(93312*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(19440*epsilon**3) - 1/(6480*epsilon**4)","27370":"43*f_3**2/(93312*epsilon) - pi**4*f_3/(466560*epsilon) - 47*f_3/(349920*epsilon) - 5471*f_5/(2799360*epsilon) - 19*f_7/(15552*epsilon) + pi**4/(6998400*epsilon) + 43*pi**6/(35271936*epsilon) + 3419/(1866240*epsilon) - f_3**2/(7776*epsilon**2) + 109*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 119/(93312*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(19440*epsilon**3) - 1/(6480*epsilon**4)","27371":"623*f_3/(3732480*epsilon) - 107*f_5/(1244160*epsilon) - pi**4/(829440*epsilon) + 193189/(1612431360*epsilon) - 23*f_3/(138240*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 46681/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 8933/(22394880*epsilon**3) + 73/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27372":"623*f_3/(3732480*epsilon) - 107*f_5/(1244160*epsilon) - pi**4/(829440*epsilon) + 193189/(1612431360*epsilon) - 23*f_3/(138240*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 46681/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 8933/(22394880*epsilon**3) + 73/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27373":"-7*f_3/(829440*epsilon) - f_5/(103680*epsilon) - 23*pi**4/(18662400*epsilon) + 3289/(59719680*epsilon) + 67*f_3/(622080*epsilon**2) - 13339/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 3593/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27374":"-7*f_3/(829440*epsilon) - f_5/(103680*epsilon) - 23*pi**4/(18662400*epsilon) + 3289/(59719680*epsilon) + 67*f_3/(622080*epsilon**2) - 13339/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 3593/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27375":"145*f_3/(746496*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) - 33713/(403107840*epsilon) + 7*f_3/(103680*epsilon**2) - 10189/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 1439/(17915904*epsilon**3) - 71/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","27376":"145*f_3/(746496*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(12441600*epsilon) - 33713/(403107840*epsilon) + 7*f_3/(103680*epsilon**2) - 10189/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 1439/(17915904*epsilon**3) - 71/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","27377":"-937*f_3/(7464960*epsilon) - 13*f_5/(311040*epsilon) - 67*pi**4/(74649600*epsilon) + 8813/(35831808*epsilon) + 17*f_3/(155520*epsilon**2) - 2735/(35831808*epsilon**2) - f_3/(10368*epsilon**3) + 3481/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27378":"-937*f_3/(7464960*epsilon) - 13*f_5/(311040*epsilon) - 67*pi**4/(74649600*epsilon) + 8813/(35831808*epsilon) + 17*f_3/(155520*epsilon**2) - 2735/(35831808*epsilon**2) - f_3/(10368*epsilon**3) + 3481/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27379":"-f_3/(13824*epsilon) + 19*f_5/(1244160*epsilon) + 7*pi**4/(37324800*epsilon) + 237829/(1612431360*epsilon) - f_3/(46080*epsilon**2) - pi**4/(12441600*epsilon**2) + 26377/(268738560*epsilon**2) + f_3/(25920*epsilon**3) - 6341/(22394880*epsilon**3) - 71/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27380":"-f_3/(13824*epsilon) + 19*f_5/(1244160*epsilon) + 7*pi**4/(37324800*epsilon) + 237829/(1612431360*epsilon) - f_3/(46080*epsilon**2) - pi**4/(12441600*epsilon**2) + 26377/(268738560*epsilon**2) + f_3/(25920*epsilon**3) - 6341/(22394880*epsilon**3) - 71/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27381":"-17*f_3**2/(622080*epsilon) - 283*f_3/(5598720*epsilon) + 37*f_5/(186624*epsilon) - 15365/(35831808*epsilon) + pi**6/(14696640*epsilon) + 239*pi**4/(223948800*epsilon) + 389*f_3/(746496*epsilon**2) - 29*f_5/(311040*epsilon**2) - 5927/(14929920*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 2063/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27382":"-17*f_3**2/(622080*epsilon) - 283*f_3/(5598720*epsilon) + 37*f_5/(186624*epsilon) - 15365/(35831808*epsilon) + pi**6/(14696640*epsilon) + 239*pi**4/(223948800*epsilon) + 389*f_3/(746496*epsilon**2) - 29*f_5/(311040*epsilon**2) - 5927/(14929920*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 2063/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27383":"427*f_3/(3732480*epsilon) - 5*f_5/(248832*epsilon) - 25583/(1612431360*epsilon) + pi**4/(3110400*epsilon) - 61*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 48229/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6161/(22394880*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27384":"427*f_3/(3732480*epsilon) - 5*f_5/(248832*epsilon) - 25583/(1612431360*epsilon) + pi**4/(3110400*epsilon) - 61*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 48229/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6161/(22394880*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27385":"19*f_3**2/(622080*epsilon) + 33889*f_3/(403107840*epsilon) + 497*f_5/(11197440*epsilon) - 241237/(1612431360*epsilon) - 253*pi**4/(447897600*epsilon) - pi**6/(117573120*epsilon) - 109*f_3/(3732480*epsilon**2) - 7*f_5/(933120*epsilon**2) + 71*pi**4/(335923200*epsilon**2) + 117793/(806215680*epsilon**2) + 71*f_3/(2799360*epsilon**3) - 761/(5598720*epsilon**3) - pi**4/(27993600*epsilon**3) - f_3/(233280*epsilon**4) + 581/(5598720*epsilon**4) - 1/(29160*epsilon**5)","27386":"19*f_3**2/(622080*epsilon) + 33889*f_3/(403107840*epsilon) + 497*f_5/(11197440*epsilon) - 241237/(1612431360*epsilon) - 253*pi**4/(447897600*epsilon) - pi**6/(117573120*epsilon) - 109*f_3/(3732480*epsilon**2) - 7*f_5/(933120*epsilon**2) + 71*pi**4/(335923200*epsilon**2) + 117793/(806215680*epsilon**2) + 71*f_3/(2799360*epsilon**3) - 761/(5598720*epsilon**3) - pi**4/(27993600*epsilon**3) - f_3/(233280*epsilon**4) + 581/(5598720*epsilon**4) - 1/(29160*epsilon**5)","27387":"1327*f_3/(7464960*epsilon) - 83*f_5/(207360*epsilon) - pi**4/(777600*epsilon) + 23149/(89579520*epsilon) - 13*f_3/(51840*epsilon**2) + pi**4/(2073600*epsilon**2) + 20897/(179159040*epsilon**2) + 13*f_3/(51840*epsilon**3) - 79/(1105920*epsilon**3) - 697/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27388":"1327*f_3/(7464960*epsilon) - 83*f_5/(207360*epsilon) - pi**4/(777600*epsilon) + 23149/(89579520*epsilon) - 13*f_3/(51840*epsilon**2) + pi**4/(2073600*epsilon**2) + 20897/(179159040*epsilon**2) + 13*f_3/(51840*epsilon**3) - 79/(1105920*epsilon**3) - 697/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27389":"-35*f_3/(746496*epsilon) - 31*f_5/(207360*epsilon) - 11*pi**4/(12441600*epsilon) + 82943/(322486272*epsilon) - 47*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 59551/(268738560*epsilon**2) + 11*f_3/(51840*epsilon**3) - 10661/(22394880*epsilon**3) + 29/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27390":"-35*f_3/(746496*epsilon) - 31*f_5/(207360*epsilon) - 11*pi**4/(12441600*epsilon) + 82943/(322486272*epsilon) - 47*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 59551/(268738560*epsilon**2) + 11*f_3/(51840*epsilon**3) - 10661/(22394880*epsilon**3) + 29/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27391":"-13*f_3**2/(311040*epsilon) - 1097*f_3/(11197440*epsilon) - 49*f_5/(373248*epsilon) + pi**6/(23514624*epsilon) + 8033/(134369280*epsilon) + 13*pi**4/(12441600*epsilon) + 77*f_3/(373248*epsilon**2) + 13*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) - 8923/(67184640*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1351/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 107/(466560*epsilon**4) + 11/(77760*epsilon**5)","27392":"-13*f_3**2/(311040*epsilon) - 1097*f_3/(11197440*epsilon) - 49*f_5/(373248*epsilon) + pi**6/(23514624*epsilon) + 8033/(134369280*epsilon) + 13*pi**4/(12441600*epsilon) + 77*f_3/(373248*epsilon**2) + 13*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) - 8923/(67184640*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1351/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 107/(466560*epsilon**4) + 11/(77760*epsilon**5)","27393":"-71*f_3**2/(622080*epsilon) - 17*f_3/(155520*epsilon) - 851*f_5/(1866240*epsilon) + 37289/(537477120*epsilon) + 13*pi**6/(58786560*epsilon) + 161*pi**4/(44789760*epsilon) + 31*f_3/(69120*epsilon**2) + 13*f_5/(311040*epsilon**2) - 46123/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 6253/(7464960*epsilon**3) + f_3/(8640*epsilon**4) - 241/(622080*epsilon**4) + 1/(10368*epsilon**5)","27394":"-71*f_3**2/(622080*epsilon) - 17*f_3/(155520*epsilon) - 851*f_5/(1866240*epsilon) + 37289/(537477120*epsilon) + 13*pi**6/(58786560*epsilon) + 161*pi**4/(44789760*epsilon) + 31*f_3/(69120*epsilon**2) + 13*f_5/(311040*epsilon**2) - 46123/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 6253/(7464960*epsilon**3) + f_3/(8640*epsilon**4) - 241/(622080*epsilon**4) + 1/(10368*epsilon**5)","27395":"f_3**2/(8640*epsilon) - 769*f_3/(11197440*epsilon) - 11*f_5/(62208*epsilon) - 2839/(35831808*epsilon) + pi**4/(746496*epsilon) + 283*f_3/(933120*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 7133/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 593/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","27396":"f_3**2/(8640*epsilon) - 769*f_3/(11197440*epsilon) - 11*f_5/(62208*epsilon) - 2839/(35831808*epsilon) + pi**4/(746496*epsilon) + 283*f_3/(933120*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 7133/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 593/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","27397":"47*f_3/(559872*epsilon) - 23*f_5/(311040*epsilon) + 23*pi**4/(111974400*epsilon) + 73601/(1612431360*epsilon) + 109*f_3/(1866240*epsilon**2) - 2809/(26873856*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 2803/(67184640*epsilon**3) - 47/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","27398":"47*f_3/(559872*epsilon) - 23*f_5/(311040*epsilon) + 23*pi**4/(111974400*epsilon) + 73601/(1612431360*epsilon) + 109*f_3/(1866240*epsilon**2) - 2809/(26873856*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 2803/(67184640*epsilon**3) - 47/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","27399":"-827*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - pi**4/(1492992*epsilon) + 32219/(806215680*epsilon) + 43*f_3/(311040*epsilon**2) + 1321/(107495424*epsilon**2) - f_3/(10368*epsilon**3) - 13/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","27400":"-827*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - pi**4/(1492992*epsilon) + 32219/(806215680*epsilon) + 43*f_3/(311040*epsilon**2) + 1321/(107495424*epsilon**2) - f_3/(10368*epsilon**3) - 13/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","27401":"97*f_3**2/(1244160*epsilon) - 43*f_3/(155520*epsilon) - 281*f_5/(3732480*epsilon) + 43373/(1074954240*epsilon) + 13*pi**6/(117573120*epsilon) + 661*pi**4/(447897600*epsilon) + 13*f_3/(46080*epsilon**2) - 47*f_5/(622080*epsilon**2) - 7*pi**4/(4147200*epsilon**2) - 29131/(179159040*epsilon**2) - 7*f_3/(34560*epsilon**3) + pi**4/(2073600*epsilon**3) + 1049/(2985984*epsilon**3) + f_3/(17280*epsilon**4) - 241/(1244160*epsilon**4) + 1/(20736*epsilon**5)","27402":"97*f_3**2/(1244160*epsilon) - 43*f_3/(155520*epsilon) - 281*f_5/(3732480*epsilon) + 43373/(1074954240*epsilon) + 13*pi**6/(117573120*epsilon) + 661*pi**4/(447897600*epsilon) + 13*f_3/(46080*epsilon**2) - 47*f_5/(622080*epsilon**2) - 7*pi**4/(4147200*epsilon**2) - 29131/(179159040*epsilon**2) - 7*f_3/(34560*epsilon**3) + pi**4/(2073600*epsilon**3) + 1049/(2985984*epsilon**3) + f_3/(17280*epsilon**4) - 241/(1244160*epsilon**4) + 1/(20736*epsilon**5)","27403":"223*f_3/(2488320*epsilon) + 23*f_5/(414720*epsilon) - 2129329/(14511882240*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 417109/(4837294080*epsilon**2) - f_3/(103680*epsilon**3) - 39899/(201553920*epsilon**3) + 3349/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","27404":"223*f_3/(2488320*epsilon) + 23*f_5/(414720*epsilon) - 2129329/(14511882240*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 417109/(4837294080*epsilon**2) - f_3/(103680*epsilon**3) - 39899/(201553920*epsilon**3) + 3349/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","27405":"19*f_3/(414720*epsilon) + f_5/(311040*epsilon) - 43*pi**4/(74649600*epsilon) + 166603/(3224862720*epsilon) - f_3/(8640*epsilon**2) - pi**4/(6220800*epsilon**2) + 11263/(33592320*epsilon**2) + f_3/(5760*epsilon**3) - 2387/(5598720*epsilon**3) - 589/(3732480*epsilon**4) + 83/(155520*epsilon**5) - 7/(25920*epsilon**6)","27406":"19*f_3/(414720*epsilon) + f_5/(311040*epsilon) - 43*pi**4/(74649600*epsilon) + 166603/(3224862720*epsilon) - f_3/(8640*epsilon**2) - pi**4/(6220800*epsilon**2) + 11263/(33592320*epsilon**2) + f_3/(5760*epsilon**3) - 2387/(5598720*epsilon**3) - 589/(3732480*epsilon**4) + 83/(155520*epsilon**5) - 7/(25920*epsilon**6)","27407":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 2923*f_3/(5598720*epsilon) - 1489*f_5/(1399680*epsilon) + 61*f_7/(311040*epsilon) - 5921/(11197440*epsilon) - 83*pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 701*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) + 77/(1244160*epsilon**2) + 11*pi**4/(9331200*epsilon**2) + 13*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 1/(2430*epsilon**3) - 1/(4320*epsilon**4)","27408":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 2923*f_3/(5598720*epsilon) - 1489*f_5/(1399680*epsilon) + 61*f_7/(311040*epsilon) - 5921/(11197440*epsilon) - 83*pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 701*f_3/(933120*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) + 77/(1244160*epsilon**2) + 11*pi**4/(9331200*epsilon**2) + 13*f_3/(38880*epsilon**3) - f_5/(3888*epsilon**3) + 1/(2430*epsilon**3) - 1/(4320*epsilon**4)","27409":"17*f_3**2/(622080*epsilon) + 1159*f_3/(5598720*epsilon) - 469*f_5/(1866240*epsilon) - pi**6/(14696640*epsilon) - pi**4/(44789760*epsilon) + 577/(33592320*epsilon) - 1351*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 1351/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4860*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27410":"17*f_3**2/(622080*epsilon) + 1159*f_3/(5598720*epsilon) - 469*f_5/(1866240*epsilon) - pi**6/(14696640*epsilon) - pi**4/(44789760*epsilon) + 577/(33592320*epsilon) - 1351*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 1351/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4860*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27411":"f_3**2/(1244160*epsilon) + 1751*f_3/(134369280*epsilon) + 79*f_5/(3732480*epsilon) - 83*pi**4/(671846400*epsilon) - pi**6/(117573120*epsilon) + 80185/(1934917632*epsilon) - 1817*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 7901/(100776960*epsilon**2) + 29*f_3/(311040*epsilon**3) - 24133/(134369280*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 167/(1119744*epsilon**4) - 47/(933120*epsilon**5)","27412":"f_3**2/(1244160*epsilon) + 1751*f_3/(134369280*epsilon) + 79*f_5/(3732480*epsilon) - 83*pi**4/(671846400*epsilon) - pi**6/(117573120*epsilon) + 80185/(1934917632*epsilon) - 1817*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 7901/(100776960*epsilon**2) + 29*f_3/(311040*epsilon**3) - 24133/(134369280*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 167/(1119744*epsilon**4) - 47/(933120*epsilon**5)","27413":"-f_3/(1866240*epsilon) + 146201/(43535646720*epsilon) - 2443/(7255941120*epsilon**2) + 3299/(120932352*epsilon**3) - 3113/(50388480*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","27414":"-f_3/(1866240*epsilon) + 146201/(43535646720*epsilon) - 2443/(7255941120*epsilon**2) + 3299/(120932352*epsilon**3) - 3113/(50388480*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","27415":"12533/(8707129344*epsilon) + 350641/(29023764480*epsilon**2) + 11851/(4837294080*epsilon**3) - 15887/(403107840*epsilon**4) + 1301/(33592320*epsilon**5) - 7/(559872*epsilon**6)","27416":"12533/(8707129344*epsilon) + 350641/(29023764480*epsilon**2) + 11851/(4837294080*epsilon**3) - 15887/(403107840*epsilon**4) + 1301/(33592320*epsilon**5) - 7/(559872*epsilon**6)","27417":"1049*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 3689827/(522427760640*epsilon) - 11*pi**4/(806215680*epsilon) - 11*f_3/(6718464*epsilon**2) - 373271/(87071293440*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) - 5177/(403107840*epsilon**3) + 1481/(67184640*epsilon**4) - 143/(12597120*epsilon**5) + 1/(419904*epsilon**6)","27418":"961673/(87071293440*epsilon) - 377/(906992640*epsilon**2) - 56429/(4837294080*epsilon**3) + 6067/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27419":"961673/(87071293440*epsilon) - 377/(906992640*epsilon**2) - 56429/(4837294080*epsilon**3) + 6067/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27420":"949*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 11*pi**4/(806215680*epsilon) + 15781/(10883911680*epsilon) - 11*f_3/(6718464*epsilon**2) - 713/(7255941120*epsilon**2) + pi**4/(335923200*epsilon**2) + f_3/(2799360*epsilon**3) - 17527/(2418647040*epsilon**3) + 3143/(201553920*epsilon**4) - 209/(16796160*epsilon**5) + 1/(279936*epsilon**6)","27421":"949*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 11*pi**4/(806215680*epsilon) + 15781/(10883911680*epsilon) - 11*f_3/(6718464*epsilon**2) - 713/(7255941120*epsilon**2) + pi**4/(335923200*epsilon**2) + f_3/(2799360*epsilon**3) - 17527/(2418647040*epsilon**3) + 3143/(201553920*epsilon**4) - 209/(16796160*epsilon**5) + 1/(279936*epsilon**6)","27422":"-1613*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 31115/(17414258688*epsilon) + pi**4/(149299200*epsilon) + f_3/(1244160*epsilon**2) + pi**4/(111974400*epsilon**2) + 7087/(2902376448*epsilon**2) + f_3/(933120*epsilon**3) + 50263/(4837294080*epsilon**3) - 2519/(80621568*epsilon**4) + 7/(248832*epsilon**5) - 5/(559872*epsilon**6)","27423":"-1613*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 31115/(17414258688*epsilon) + pi**4/(149299200*epsilon) + f_3/(1244160*epsilon**2) + pi**4/(111974400*epsilon**2) + 7087/(2902376448*epsilon**2) + f_3/(933120*epsilon**3) + 50263/(4837294080*epsilon**3) - 2519/(80621568*epsilon**4) + 7/(248832*epsilon**5) - 5/(559872*epsilon**6)","27424":"401*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 34717/(1209323520*epsilon) + pi**4/(27993600*epsilon) - 157*f_3/(1866240*epsilon**2) - 25337/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 3059/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","27425":"401*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 34717/(1209323520*epsilon) + pi**4/(27993600*epsilon) - 157*f_3/(1866240*epsilon**2) - 25337/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 3059/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","27426":"13*f_3**2/(1244160*epsilon) + 3947*f_3/(134369280*epsilon) + 7*f_5/(124416*epsilon) - 47*pi**4/(83980800*epsilon) - 171223/(3224862720*epsilon) - pi**6/(78382080*epsilon) - 161*f_3/(2799360*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(3732480*epsilon**2) + 29549/(537477120*epsilon**2) + f_3/(31104*epsilon**3) - 3109/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 103/(746496*epsilon**4) - 1/(19440*epsilon**5)","27427":"13*f_3**2/(1244160*epsilon) + 3947*f_3/(134369280*epsilon) + 7*f_5/(124416*epsilon) - 47*pi**4/(83980800*epsilon) - 171223/(3224862720*epsilon) - pi**6/(78382080*epsilon) - 161*f_3/(2799360*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(3732480*epsilon**2) + 29549/(537477120*epsilon**2) + f_3/(31104*epsilon**3) - 3109/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 103/(746496*epsilon**4) - 1/(19440*epsilon**5)","27428":"17*f_3**2/(622080*epsilon) + 31*f_3/(5598720*epsilon) + 131*f_5/(1866240*epsilon) - 1969/(16796160*epsilon) - pi**6/(14696640*epsilon) - 29*pi**4/(223948800*epsilon) - 1687*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 2167/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4320*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27429":"17*f_3**2/(622080*epsilon) + 31*f_3/(5598720*epsilon) + 131*f_5/(1866240*epsilon) - 1969/(16796160*epsilon) - pi**6/(14696640*epsilon) - 29*pi**4/(223948800*epsilon) - 1687*f_3/(3732480*epsilon**2) + 29*f_5/(311040*epsilon**2) + 2167/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(4320*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27430":"-5*f_3**2/(373248*epsilon) + 3343*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 6941/(1074954240*epsilon) - 73*pi**4/(1343692800*epsilon) + pi**6/(352719360*epsilon) - 397*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 55/(17915904*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 809/(22394880*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","27431":"-5*f_3**2/(373248*epsilon) + 3343*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 6941/(1074954240*epsilon) - 73*pi**4/(1343692800*epsilon) + pi**6/(352719360*epsilon) - 397*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 55/(17915904*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 809/(22394880*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","27432":"f_3**2/(1244160*epsilon) + 2209*f_3/(268738560*epsilon) + 7*f_5/(276480*epsilon) - 89*pi**4/(537477120*epsilon) - pi**6/(78382080*epsilon) - 1837/(403107840*epsilon) - 553*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(8294400*epsilon**2) + 9247/(537477120*epsilon**2) + f_3/(69120*epsilon**3) - 371/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 23/(414720*epsilon**4) - 1/(19440*epsilon**5)","27433":"f_3**2/(1244160*epsilon) + 2209*f_3/(268738560*epsilon) + 7*f_5/(276480*epsilon) - 89*pi**4/(537477120*epsilon) - pi**6/(78382080*epsilon) - 1837/(403107840*epsilon) - 553*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + pi**4/(8294400*epsilon**2) + 9247/(537477120*epsilon**2) + f_3/(69120*epsilon**3) - 371/(22394880*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 23/(414720*epsilon**4) - 1/(19440*epsilon**5)","27434":"-13*f_3/(2799360*epsilon) + 253/(806215680*epsilon) + pi**4/(111974400*epsilon) + 11*f_3/(746496*epsilon**2) - 637/(134369280*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 31/(44789760*epsilon**3) - 107/(2799360*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","27435":"-13*f_3/(2799360*epsilon) + 253/(806215680*epsilon) + pi**4/(111974400*epsilon) + 11*f_3/(746496*epsilon**2) - 637/(134369280*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 31/(44789760*epsilon**3) - 107/(2799360*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","27436":"-1763*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 7*pi**4/(1343692800*epsilon) + 239657/(29023764480*epsilon) + 73*f_3/(5598720*epsilon**2) - 22049/(9674588160*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 9761/(806215680*epsilon**3) - 149/(3359232*epsilon**4) + 247/(5598720*epsilon**5) - 7/(466560*epsilon**6)","27437":"-1763*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 7*pi**4/(1343692800*epsilon) + 239657/(29023764480*epsilon) + 73*f_3/(5598720*epsilon**2) - 22049/(9674588160*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 9761/(806215680*epsilon**3) - 149/(3359232*epsilon**4) + 247/(5598720*epsilon**5) - 7/(466560*epsilon**6)","27438":"-65*f_3/(8957952*epsilon) - 7*f_5/(1244160*epsilon) - 11*pi**4/(447897600*epsilon) + 219103/(29023764480*epsilon) - f_3/(46656*epsilon**2) + pi**4/(18662400*epsilon**2) + 39689/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 8173/(403107840*epsilon**3) + 1201/(16796160*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27439":"-65*f_3/(8957952*epsilon) - 7*f_5/(1244160*epsilon) - 11*pi**4/(447897600*epsilon) + 219103/(29023764480*epsilon) - f_3/(46656*epsilon**2) + pi**4/(18662400*epsilon**2) + 39689/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 8173/(403107840*epsilon**3) + 1201/(16796160*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27440":"-227*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 7*pi**4/(223948800*epsilon) + 7591/(806215680*epsilon) + f_3/(3732480*epsilon**2) - 6607/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 203/(44789760*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27441":"-227*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 7*pi**4/(223948800*epsilon) + 7591/(806215680*epsilon) + f_3/(3732480*epsilon**2) - 6607/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 203/(44789760*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27442":"31*f_3/(2488320*epsilon) + 7*f_5/(829440*epsilon) - 16237/(1612431360*epsilon) - 13*pi**4/(149299200*epsilon) + 29*f_3/(2488320*epsilon**2) - 4753/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) + 227/(44789760*epsilon**3) + 277/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27443":"31*f_3/(2488320*epsilon) + 7*f_5/(829440*epsilon) - 16237/(1612431360*epsilon) - 13*pi**4/(149299200*epsilon) + 29*f_3/(2488320*epsilon**2) - 4753/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) + 227/(44789760*epsilon**3) + 277/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","27444":"-277*f_3/(53747712*epsilon) + 7*f_5/(7464960*epsilon) - 7*pi**4/(2687385600*epsilon) + 112345/(34828517376*epsilon) + 73*f_3/(11197440*epsilon**2) - 9199/(2902376448*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 6521/(483729408*epsilon**3) - 3007/(100776960*epsilon**4) + 353/(16796160*epsilon**5) - 1/(174960*epsilon**6)","27445":"-277*f_3/(53747712*epsilon) + 7*f_5/(7464960*epsilon) - 7*pi**4/(2687385600*epsilon) + 112345/(34828517376*epsilon) + 73*f_3/(11197440*epsilon**2) - 9199/(2902376448*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 6521/(483729408*epsilon**3) - 3007/(100776960*epsilon**4) + 353/(16796160*epsilon**5) - 1/(174960*epsilon**6)","27446":"13247/(1612431360*epsilon) - 18899/(1074954240*epsilon**2) - 145/(11943936*epsilon**3) + 419/(4976640*epsilon**4) - 137/(1244160*epsilon**5) + 1/(20736*epsilon**6)","27447":"13247/(1612431360*epsilon) - 18899/(1074954240*epsilon**2) - 145/(11943936*epsilon**3) + 419/(4976640*epsilon**4) - 137/(1244160*epsilon**5) + 1/(20736*epsilon**6)","27448":"-7*f_3/(414720*epsilon) + 7*pi**4/(74649600*epsilon) + 132329/(7255941120*epsilon) + 19*f_3/(1244160*epsilon**2) - 8587/(483729408*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 12511/(403107840*epsilon**3) + 341/(16796160*epsilon**4) - 373/(2799360*epsilon**5) + 11/(116640*epsilon**6)","27449":"-7*f_3/(414720*epsilon) + 7*pi**4/(74649600*epsilon) + 132329/(7255941120*epsilon) + 19*f_3/(1244160*epsilon**2) - 8587/(483729408*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 12511/(403107840*epsilon**3) + 341/(16796160*epsilon**4) - 373/(2799360*epsilon**5) + 11/(116640*epsilon**6)","27450":"593*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 103529/(29023764480*epsilon) - 7*pi**4/(223948800*epsilon) + 137*f_3/(7464960*epsilon**2) - 32501/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 149/(3149280*epsilon**3) + 8629/(67184640*epsilon**4) - 35/(279936*epsilon**5) + 5/(93312*epsilon**6)","27451":"593*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 103529/(29023764480*epsilon) - 7*pi**4/(223948800*epsilon) + 137*f_3/(7464960*epsilon**2) - 32501/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 149/(3149280*epsilon**3) + 8629/(67184640*epsilon**4) - 35/(279936*epsilon**5) + 5/(93312*epsilon**6)","27452":"-179*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) + 10337/(261213880320*epsilon) + 11*pi**4/(2015539200*epsilon) + 11*f_3/(16796160*epsilon**2) - pi**4/(671846400*epsilon**2) + 10985/(5804752896*epsilon**2) - f_3/(5598720*epsilon**3) - 13957/(1813985280*epsilon**3) + 2449/(201553920*epsilon**4) - 11/(1259712*epsilon**5) + 1/(419904*epsilon**6)","27453":"-f_3**2/(69120*epsilon) + 2857*f_3/(134369280*epsilon) - f_5/(46080*epsilon) + 19*pi**4/(268738560*epsilon) + 9587/(806215680*epsilon) + pi**6/(58786560*epsilon) - 553*f_3/(11197440*epsilon**2) + f_5/(103680*epsilon**2) - 781/(33592320*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 5/(279936*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(38880*epsilon**5)","27454":"-13*f_3**2/(622080*epsilon) + 4891*f_3/(134369280*epsilon) - f_5/(46080*epsilon) - 14261/(1074954240*epsilon) - 103*pi**4/(1343692800*epsilon) + pi**6/(58786560*epsilon) - 427*f_3/(11197440*epsilon**2) + f_5/(103680*epsilon**2) - 523/(17915904*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 61/(4478976*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","27455":"-13*f_3**2/(622080*epsilon) + 4891*f_3/(134369280*epsilon) - f_5/(46080*epsilon) - 14261/(1074954240*epsilon) - 103*pi**4/(1343692800*epsilon) + pi**6/(58786560*epsilon) - 427*f_3/(11197440*epsilon**2) + f_5/(103680*epsilon**2) - 523/(17915904*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 61/(4478976*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","27456":"-5*f_3**2/(373248*epsilon) + 2353*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - pi**4/(1343692800*epsilon) + pi**6/(352719360*epsilon) + 931/(161243136*epsilon) - 433*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 169/(33592320*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 43/(1399680*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(38880*epsilon**5)","27457":"-5*f_3**2/(373248*epsilon) + 2353*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - pi**4/(1343692800*epsilon) + pi**6/(352719360*epsilon) + 931/(161243136*epsilon) - 433*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 169/(33592320*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 43/(1399680*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(38880*epsilon**5)","27458":"-5*f_3**2/(373248*epsilon) + 629*f_3/(26873856*epsilon) + f_5/(414720*epsilon) - 29*pi**4/(268738560*epsilon) + pi**6/(352719360*epsilon) + 6121/(302330880*epsilon) - 469*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 173/(201553920*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1651/(33592320*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 17/(174960*epsilon**4) - 11/(233280*epsilon**5)","27459":"-5*f_3**2/(373248*epsilon) + 629*f_3/(26873856*epsilon) + f_5/(414720*epsilon) - 29*pi**4/(268738560*epsilon) + pi**6/(352719360*epsilon) + 6121/(302330880*epsilon) - 469*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 173/(201553920*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1651/(33592320*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 17/(174960*epsilon**4) - 11/(233280*epsilon**5)","27460":"-5*f_3**2/(373248*epsilon) + 6601*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 217*pi**4/(1343692800*epsilon) - 3679/(604661760*epsilon) + pi**6/(352719360*epsilon) - 541*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) + 1483/(201553920*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1723/(33592320*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 17/(174960*epsilon**4) - 11/(233280*epsilon**5)","27461":"-5*f_3**2/(373248*epsilon) + 6601*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 217*pi**4/(1343692800*epsilon) - 3679/(604661760*epsilon) + pi**6/(352719360*epsilon) - 541*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) + 1483/(201553920*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1723/(33592320*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 17/(174960*epsilon**4) - 11/(233280*epsilon**5)","27462":"1748869/(174142586880*epsilon) + 405559/(87071293440*epsilon**2) - 37339/(3627970560*epsilon**3) + 8809/(1209323520*epsilon**4) - 77/(25194240*epsilon**5) + 1/(1679616*epsilon**6)","27463":"1748869/(174142586880*epsilon) + 405559/(87071293440*epsilon**2) - 37339/(3627970560*epsilon**3) + 8809/(1209323520*epsilon**4) - 77/(25194240*epsilon**5) + 1/(1679616*epsilon**6)","27464":"949*f_3/(403107840*epsilon) + 7*f_5/(22394880*epsilon) + 11*pi**4/(2015539200*epsilon) + 1310989/(87071293440*epsilon) + 209*f_3/(67184640*epsilon**2) + pi**4/(671846400*epsilon**2) + 118693/(43535646720*epsilon**2) - 7*f_3/(2799360*epsilon**3) - 24811/(1813985280*epsilon**3) + 7873/(604661760*epsilon**4) - 77/(12597120*epsilon**5) + 1/(839808*epsilon**6)","27465":"949*f_3/(403107840*epsilon) + 7*f_5/(22394880*epsilon) + 11*pi**4/(2015539200*epsilon) + 1310989/(87071293440*epsilon) + 209*f_3/(67184640*epsilon**2) + pi**4/(671846400*epsilon**2) + 118693/(43535646720*epsilon**2) - 7*f_3/(2799360*epsilon**3) - 24811/(1813985280*epsilon**3) + 7873/(604661760*epsilon**4) - 77/(12597120*epsilon**5) + 1/(839808*epsilon**6)","27466":"949*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 11*pi**4/(806215680*epsilon) + 15781/(10883911680*epsilon) - 11*f_3/(6718464*epsilon**2) - 713/(7255941120*epsilon**2) + pi**4/(335923200*epsilon**2) + f_3/(2799360*epsilon**3) - 17527/(2418647040*epsilon**3) + 3143/(201553920*epsilon**4) - 209/(16796160*epsilon**5) + 1/(279936*epsilon**6)","27467":"59089/(29023764480*epsilon) + 9299/(2418647040*epsilon**2) + 23663/(1612431360*epsilon**3) - 2347/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","27468":"59089/(29023764480*epsilon) + 9299/(2418647040*epsilon**2) + 23663/(1612431360*epsilon**3) - 2347/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","27469":"f_3/(7464960*epsilon) - 635/(214990848*epsilon) + 653/(67184640*epsilon**2) + 4963/(806215680*epsilon**3) - 29/(1399680*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","27470":"f_3/(7464960*epsilon) - 635/(214990848*epsilon) + 653/(67184640*epsilon**2) + 4963/(806215680*epsilon**3) - 29/(1399680*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","27471":"37*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 146641/(19349176320*epsilon) + 17*pi**4/(111974400*epsilon) - 167*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 4603/(403107840*epsilon**2) + 7*f_3/(311040*epsilon**3) - 251/(67184640*epsilon**3) + 1301/(22394880*epsilon**4) - 5/(31104*epsilon**5) + 17/(155520*epsilon**6)","27472":"37*f_3/(11197440*epsilon) - f_5/(276480*epsilon) - 146641/(19349176320*epsilon) + 17*pi**4/(111974400*epsilon) - 167*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 4603/(403107840*epsilon**2) + 7*f_3/(311040*epsilon**3) - 251/(67184640*epsilon**3) + 1301/(22394880*epsilon**4) - 5/(31104*epsilon**5) + 17/(155520*epsilon**6)","27473":"77*f_3/(44789760*epsilon) + f_5/(414720*epsilon) - 58763/(9674588160*epsilon) + 31*pi**4/(447897600*epsilon) + 31*f_3/(3732480*epsilon**2) - 829/(80621568*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 307/(8398080*epsilon**3) + 1403/(11197440*epsilon**4) - 67/(466560*epsilon**5) + 1/(15552*epsilon**6)","27474":"-7*f_3/(414720*epsilon) - 7*f_5/(829440*epsilon) + 7*pi**4/(74649600*epsilon) + 49781/(3869835264*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 469/(201553920*epsilon**2) + f_3/(51840*epsilon**3) + 77/(4199040*epsilon**3) + 77/(4478976*epsilon**4) - 19/(155520*epsilon**5) + 13/(155520*epsilon**6)","27475":"-7*f_3/(414720*epsilon) - 7*f_5/(829440*epsilon) + 7*pi**4/(74649600*epsilon) + 49781/(3869835264*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 469/(201553920*epsilon**2) + f_3/(51840*epsilon**3) + 77/(4199040*epsilon**3) + 77/(4478976*epsilon**4) - 19/(155520*epsilon**5) + 13/(155520*epsilon**6)","27476":"169*f_3/(89579520*epsilon) + 7*f_5/(2488320*epsilon) - 208633/(58047528960*epsilon) + 23*pi**4/(895795200*epsilon) - 17*f_3/(1492992*epsilon**2) - pi**4/(14929920*epsilon**2) + 15173/(2418647040*epsilon**2) + f_3/(62208*epsilon**3) + 2929/(806215680*epsilon**3) + 463/(67184640*epsilon**4) - 319/(5598720*epsilon**5) + 19/(466560*epsilon**6)","27477":"169*f_3/(89579520*epsilon) + 7*f_5/(2488320*epsilon) - 208633/(58047528960*epsilon) + 23*pi**4/(895795200*epsilon) - 17*f_3/(1492992*epsilon**2) - pi**4/(14929920*epsilon**2) + 15173/(2418647040*epsilon**2) + f_3/(62208*epsilon**3) + 2929/(806215680*epsilon**3) + 463/(67184640*epsilon**4) - 319/(5598720*epsilon**5) + 19/(466560*epsilon**6)","27478":"-13*f_3/(2799360*epsilon) + 253/(806215680*epsilon) + pi**4/(111974400*epsilon) + 11*f_3/(746496*epsilon**2) - 637/(134369280*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 31/(44789760*epsilon**3) - 107/(2799360*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","27479":"-13*f_3/(2799360*epsilon) + 253/(806215680*epsilon) + pi**4/(111974400*epsilon) + 11*f_3/(746496*epsilon**2) - 637/(134369280*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 31/(44789760*epsilon**3) - 107/(2799360*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","27480":"-f_3/(3732480*epsilon) - 22147/(14511882240*epsilon) + 5383/(1209323520*epsilon**2) + 22007/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","27481":"-f_3/(3732480*epsilon) - 22147/(14511882240*epsilon) + 5383/(1209323520*epsilon**2) + 22007/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","27482":"-77399/(104485552128*epsilon) + 22841/(11609505792*epsilon**2) - 3533/(725594112*epsilon**3) + 521/(80621568*epsilon**4) - 11/(2519424*epsilon**5) + 1/(839808*epsilon**6)","27483":"-77399/(104485552128*epsilon) + 22841/(11609505792*epsilon**2) - 3533/(725594112*epsilon**3) + 521/(80621568*epsilon**4) - 11/(2519424*epsilon**5) + 1/(839808*epsilon**6)","27484":"-587737/(522427760640*epsilon) + 83497/(14511882240*epsilon**2) - 56927/(7255941120*epsilon**3) + 7/(1244160*epsilon**4) - 121/(50388480*epsilon**5) + 1/(2099520*epsilon**6)","27485":"29*f_3/(44789760*epsilon) + 7*f_5/(11197440*epsilon) - 144083/(52242776064*epsilon) + 11*pi**4/(806215680*epsilon) + 11*f_3/(16796160*epsilon**2) - pi**4/(167961600*epsilon**2) + 59281/(7255941120*epsilon**2) - f_3/(1399680*epsilon**3) - 44111/(3627970560*epsilon**3) + 173/(16796160*epsilon**4) - 121/(25194240*epsilon**5) + 1/(1049760*epsilon**6)","27486":"119*f_3/(20155392*epsilon) + f_5/(1866240*epsilon) - 465359/(43535646720*epsilon) + 11*pi**4/(1007769600*epsilon) - 121*f_3/(33592320*epsilon**2) + pi**4/(335923200*epsilon**2) + 58685/(5804752896*epsilon**2) + f_3/(2799360*epsilon**3) - 2959/(241864704*epsilon**3) + 2489/(201553920*epsilon**4) - 11/(1679616*epsilon**5) + 1/(699840*epsilon**6)","27487":"119*f_3/(20155392*epsilon) + f_5/(1866240*epsilon) - 465359/(43535646720*epsilon) + 11*pi**4/(1007769600*epsilon) - 121*f_3/(33592320*epsilon**2) + pi**4/(335923200*epsilon**2) + 58685/(5804752896*epsilon**2) + f_3/(2799360*epsilon**3) - 2959/(241864704*epsilon**3) + 2489/(201553920*epsilon**4) - 11/(1679616*epsilon**5) + 1/(699840*epsilon**6)","27488":"-1051*f_3/(268738560*epsilon) - 7*f_5/(22394880*epsilon) + 77*pi**4/(8062156800*epsilon) + 3206357/(522427760640*epsilon) + 77*f_3/(67184640*epsilon**2) - pi**4/(671846400*epsilon**2) + 5219/(2902376448*epsilon**2) - f_3/(5598720*epsilon**3) - 48611/(7255941120*epsilon**3) + 61/(11197440*epsilon**4) - 121/(50388480*epsilon**5) + 1/(2099520*epsilon**6)","27489":"-1051*f_3/(268738560*epsilon) - 7*f_5/(22394880*epsilon) + 77*pi**4/(8062156800*epsilon) + 3206357/(522427760640*epsilon) + 77*f_3/(67184640*epsilon**2) - pi**4/(671846400*epsilon**2) + 5219/(2902376448*epsilon**2) - f_3/(5598720*epsilon**3) - 48611/(7255941120*epsilon**3) + 61/(11197440*epsilon**4) - 121/(50388480*epsilon**5) + 1/(2099520*epsilon**6)","27490":"-193*f_3/(33592320*epsilon) + 11*pi**4/(335923200*epsilon) + 2369951/(261213880320*epsilon) + 11*f_3/(3732480*epsilon**2) - pi**4/(111974400*epsilon**2) + 8359/(7255941120*epsilon**2) - f_3/(933120*epsilon**3) - 7159/(725594112*epsilon**3) + 167/(16796160*epsilon**4) - 121/(25194240*epsilon**5) + 1/(1049760*epsilon**6)","27491":"-193*f_3/(33592320*epsilon) + 11*pi**4/(335923200*epsilon) + 2369951/(261213880320*epsilon) + 11*f_3/(3732480*epsilon**2) - pi**4/(111974400*epsilon**2) + 8359/(7255941120*epsilon**2) - f_3/(933120*epsilon**3) - 7159/(725594112*epsilon**3) + 167/(16796160*epsilon**4) - 121/(25194240*epsilon**5) + 1/(1049760*epsilon**6)","27492":"f_3**2/(622080*epsilon) - 3191*f_3/(134369280*epsilon) + 7*f_5/(138240*epsilon) - pi**6/(39191040*epsilon) - 1573/(806215680*epsilon) + 23*pi**4/(1343692800*epsilon) - 193*f_3/(11197440*epsilon**2) - 7*f_5/(311040*epsilon**2) + 443/(33592320*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 61/(1399680*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(38880*epsilon**5)","27493":"233*f_3/(80621568*epsilon) - f_5/(3732480*epsilon) - 11*pi**4/(806215680*epsilon) + 98123/(87071293440*epsilon) - 11*f_3/(6718464*epsilon**2) + pi**4/(335923200*epsilon**2) + 3473/(3627970560*epsilon**2) + f_3/(2799360*epsilon**3) - 4247/(483729408*epsilon**3) + 3251/(201553920*epsilon**4) - 209/(16796160*epsilon**5) + 1/(279936*epsilon**6)","27494":"233*f_3/(80621568*epsilon) - f_5/(3732480*epsilon) - 11*pi**4/(806215680*epsilon) + 98123/(87071293440*epsilon) - 11*f_3/(6718464*epsilon**2) + pi**4/(335923200*epsilon**2) + 3473/(3627970560*epsilon**2) + f_3/(2799360*epsilon**3) - 4247/(483729408*epsilon**3) + 3251/(201553920*epsilon**4) - 209/(16796160*epsilon**5) + 1/(279936*epsilon**6)","27495":"f_3/(262440*epsilon) - 7*f_5/(7464960*epsilon) - 43909/(21767823360*epsilon) + 11*pi**4/(1343692800*epsilon) - 11*f_3/(2799360*epsilon**2) + pi**4/(223948800*epsilon**2) + 202849/(29023764480*epsilon**2) + f_3/(1866240*epsilon**3) - 15191/(1209323520*epsilon**3) + 505/(40310784*epsilon**4) - 11/(1679616*epsilon**5) + 1/(699840*epsilon**6)","27496":"-251*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) - 40099/(261213880320*epsilon) + 11*pi**4/(2015539200*epsilon) + 11*f_3/(16796160*epsilon**2) - pi**4/(671846400*epsilon**2) + 26341/(29023764480*epsilon**2) - f_3/(5598720*epsilon**3) - 2381/(362797056*epsilon**3) + 2377/(201553920*epsilon**4) - 11/(1259712*epsilon**5) + 1/(419904*epsilon**6)","27497":"-251*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) - 40099/(261213880320*epsilon) + 11*pi**4/(2015539200*epsilon) + 11*f_3/(16796160*epsilon**2) - pi**4/(671846400*epsilon**2) + 26341/(29023764480*epsilon**2) - f_3/(5598720*epsilon**3) - 2381/(362797056*epsilon**3) + 2377/(201553920*epsilon**4) - 11/(1259712*epsilon**5) + 1/(419904*epsilon**6)","27498":"15251/(9674588160*epsilon) + 4919/(403107840*epsilon**2) + 421/(89579520*epsilon**3) - 3047/(67184640*epsilon**4) + 211/(5598720*epsilon**5) - 1/(93312*epsilon**6)","27499":"1373*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 11*pi**4/(1343692800*epsilon) + 211543/(43535646720*epsilon) + 11*f_3/(11197440*epsilon**2) - 28693/(7255941120*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) - 7657/(967458816*epsilon**3) + 5779/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27500":"1373*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 11*pi**4/(1343692800*epsilon) + 211543/(43535646720*epsilon) + 11*f_3/(11197440*epsilon**2) - 28693/(7255941120*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) - 7657/(967458816*epsilon**3) + 5779/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","27501":"-73*f_3/(201553920*epsilon) - f_5/(2488320*epsilon) - 42253/(21767823360*epsilon) + 143*pi**4/(4031078400*epsilon) - 11*f_3/(16796160*epsilon**2) - pi**4/(671846400*epsilon**2) + 92113/(29023764480*epsilon**2) - f_3/(5598720*epsilon**3) - 11231/(1209323520*epsilon**3) + 2381/(201553920*epsilon**4) - 11/(1679616*epsilon**5) + 1/(699840*epsilon**6)","27502":"-73*f_3/(201553920*epsilon) - f_5/(2488320*epsilon) - 42253/(21767823360*epsilon) + 143*pi**4/(4031078400*epsilon) - 11*f_3/(16796160*epsilon**2) - pi**4/(671846400*epsilon**2) + 92113/(29023764480*epsilon**2) - f_3/(5598720*epsilon**3) - 11231/(1209323520*epsilon**3) + 2381/(201553920*epsilon**4) - 11/(1679616*epsilon**5) + 1/(699840*epsilon**6)","27503":"1049*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 3689827/(522427760640*epsilon) - 11*pi**4/(806215680*epsilon) - 11*f_3/(6718464*epsilon**2) - 373271/(87071293440*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) - 5177/(403107840*epsilon**3) + 1481/(67184640*epsilon**4) - 143/(12597120*epsilon**5) + 1/(419904*epsilon**6)","27504":"1049*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 3689827/(522427760640*epsilon) - 11*pi**4/(806215680*epsilon) - 11*f_3/(6718464*epsilon**2) - 373271/(87071293440*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) - 5177/(403107840*epsilon**3) + 1481/(67184640*epsilon**4) - 143/(12597120*epsilon**5) + 1/(419904*epsilon**6)","27505":"-127*f_3/(8957952*epsilon) - 7*f_5/(2488320*epsilon) + 66031/(58047528960*epsilon) + 23*pi**4/(447897600*epsilon) - 119*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1699/(151165440*epsilon**2) + 7*f_3/(311040*epsilon**3) + 10639/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","27506":"-127*f_3/(8957952*epsilon) - 7*f_5/(2488320*epsilon) + 66031/(58047528960*epsilon) + 23*pi**4/(447897600*epsilon) - 119*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1699/(151165440*epsilon**2) + 7*f_3/(311040*epsilon**3) + 10639/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","27507":"-f_3/(419904*epsilon) - f_5/(248832*epsilon) - 46889/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 1541/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) + 499/(403107840*epsilon**3) - 169/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","27508":"-f_3/(92160*epsilon) - f_5/(829440*epsilon) + 347251/(58047528960*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 22423/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 1567/(134369280*epsilon**3) - 893/(22394880*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27509":"-f_3/(92160*epsilon) - f_5/(829440*epsilon) + 347251/(58047528960*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 22423/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 1567/(134369280*epsilon**3) - 893/(22394880*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27510":"-907*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 80441/(14511882240*epsilon) + pi**4/(29859840*epsilon) + f_3/(248832*epsilon**2) - 2387/(241864704*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 4903/(161243136*epsilon**3) - 2987/(67184640*epsilon**4) + 7/(207360*epsilon**5) - 1/(93312*epsilon**6)","27511":"-f_3/(92160*epsilon) - f_5/(829440*epsilon) + 347251/(58047528960*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 22423/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 1567/(134369280*epsilon**3) - 893/(22394880*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27512":"-f_3/(92160*epsilon) - f_5/(829440*epsilon) + 347251/(58047528960*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 22423/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 1567/(134369280*epsilon**3) - 893/(22394880*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27513":"-173*f_3/(22394880*epsilon) - 32837/(17414258688*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 4511/(3627970560*epsilon**2) + 3299/(604661760*epsilon**3) - 1397/(50388480*epsilon**4) + 49/(1399680*epsilon**5) - 1/(69984*epsilon**6)","27514":"-173*f_3/(22394880*epsilon) - 32837/(17414258688*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 4511/(3627970560*epsilon**2) + 3299/(604661760*epsilon**3) - 1397/(50388480*epsilon**4) + 49/(1399680*epsilon**5) - 1/(69984*epsilon**6)","27515":"443*f_3/(134369280*epsilon) + 7*f_5/(7464960*epsilon) - 5214383/(174142586880*epsilon) + 11*pi**4/(447897600*epsilon) - 77*f_3/(22394880*epsilon**2) - pi**4/(74649600*epsilon**2) + 48043/(1813985280*epsilon**2) + f_3/(933120*epsilon**3) - 22061/(1209323520*epsilon**3) + 2077/(201553920*epsilon**4) - 11/(2799360*epsilon**5) + 1/(1399680*epsilon**6)","27516":"-4057*f_3/(403107840*epsilon) + f_5/(2488320*epsilon) - 1825631/(174142586880*epsilon) + 11*pi**4/(268738560*epsilon) + 11*f_3/(2488320*epsilon**2) - 17*pi**4/(671846400*epsilon**2) + 10057/(725594112*epsilon**2) - f_3/(2799360*epsilon**3) - 16877/(1209323520*epsilon**3) + 1933/(201553920*epsilon**4) - 11/(2799360*epsilon**5) + 1/(1399680*epsilon**6)","27517":"77*f_3/(44789760*epsilon) + f_5/(414720*epsilon) + 22939/(9674588160*epsilon) + 31*pi**4/(447897600*epsilon) + 31*f_3/(3732480*epsilon**2) - 4901/(403107840*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 1201/(33592320*epsilon**3) + 1403/(11197440*epsilon**4) - 67/(466560*epsilon**5) + 1/(15552*epsilon**6)","27518":"5*f_3/(5038848*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 164509/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 3839/(11609505792*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 7*f_3/(11197440*epsilon**3) + 1579/(2418647040*epsilon**3) + 1747/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27519":"5*f_3/(5038848*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 164509/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 3839/(11609505792*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 7*f_3/(11197440*epsilon**3) + 1579/(2418647040*epsilon**3) + 1747/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27520":"451*f_3/(403107840*epsilon) - f_5/(746496*epsilon) + 17/(174142586880*epsilon) + 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) + 1357/(14511882240*epsilon**2) + pi**4/(335923200*epsilon**2) + f_3/(2799360*epsilon**3) - 317/(241864704*epsilon**3) + 373/(100776960*epsilon**4) - 11/(2799360*epsilon**5) + 1/(699840*epsilon**6)","27521":"-5*f_3/(8957952*epsilon) + 611/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 7841/(6449725440*epsilon**2) - f_3/(248832*epsilon**3) + 119/(134369280*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27522":"-5*f_3/(8957952*epsilon) + 611/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 7841/(6449725440*epsilon**2) - f_3/(248832*epsilon**3) + 119/(134369280*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27523":"f_3/(2488320*epsilon) - 3889/(87071293440*epsilon) + 1397/(3627970560*epsilon**2) - 2293/(604661760*epsilon**3) - 109/(25194240*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","27524":"f_3/(2488320*epsilon) - 3889/(87071293440*epsilon) + 1397/(3627970560*epsilon**2) - 2293/(604661760*epsilon**3) - 109/(25194240*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","27525":"-7*f_3/(4478976*epsilon) - 293/(1934917632*epsilon) + pi**4/(55987200*epsilon) + 11*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 311/(403107840*epsilon**2) - f_3/(155520*epsilon**3) + 31/(33592320*epsilon**3) - 1/(2799360*epsilon**4) + 11/(466560*epsilon**5) - 1/(38880*epsilon**6)","27526":"-7*f_3/(4478976*epsilon) - 293/(1934917632*epsilon) + pi**4/(55987200*epsilon) + 11*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 311/(403107840*epsilon**2) - f_3/(155520*epsilon**3) + 31/(33592320*epsilon**3) - 1/(2799360*epsilon**4) + 11/(466560*epsilon**5) - 1/(38880*epsilon**6)","27527":"-11*f_3/(8957952*epsilon) + 14951/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 541/(1289945088*epsilon**2) - f_3/(248832*epsilon**3) + 47/(134369280*epsilon**3) - 23/(2799360*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27528":"-11*f_3/(8957952*epsilon) + 14951/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 541/(1289945088*epsilon**2) - f_3/(248832*epsilon**3) + 47/(134369280*epsilon**3) - 23/(2799360*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27529":"193*f_3/(134369280*epsilon) - 310213/(174142586880*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) - 2323/(4353564672*epsilon**2) + 2501/(3627970560*epsilon**3) + 527/(151165440*epsilon**4) - 143/(25194240*epsilon**5) + 1/(419904*epsilon**6)","27530":"5*f_3/(5038848*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 164509/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 3839/(11609505792*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 7*f_3/(11197440*epsilon**3) + 1579/(2418647040*epsilon**3) + 1747/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27531":"5*f_3/(5038848*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 164509/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 3839/(11609505792*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 7*f_3/(11197440*epsilon**3) + 1579/(2418647040*epsilon**3) + 1747/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27532":"-5*f_3**2/(373248*epsilon) + 2479*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 73*pi**4/(1343692800*epsilon) + 455/(214990848*epsilon) + pi**6/(352719360*epsilon) - 397*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 563/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 809/(22394880*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","27533":"-5*f_3**2/(373248*epsilon) + 2479*f_3/(134369280*epsilon) + f_5/(414720*epsilon) - 73*pi**4/(1343692800*epsilon) + 455/(214990848*epsilon) + pi**6/(352719360*epsilon) - 397*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 563/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 809/(22394880*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","27534":"1063777/(174142586880*epsilon) + 534907/(87071293440*epsilon**2) - 7763/(725594112*epsilon**3) + 8881/(1209323520*epsilon**4) - 77/(25194240*epsilon**5) + 1/(1679616*epsilon**6)","27535":"589*f_3/(403107840*epsilon) + 7*f_5/(22394880*epsilon) + 11*pi**4/(2015539200*epsilon) + 807337/(87071293440*epsilon) + 209*f_3/(67184640*epsilon**2) + pi**4/(671846400*epsilon**2) + 235081/(43535646720*epsilon**2) - 7*f_3/(2799360*epsilon**3) - 26287/(1813985280*epsilon**3) + 1589/(120932352*epsilon**4) - 77/(12597120*epsilon**5) + 1/(839808*epsilon**6)","27536":"115*f_3/(8957952*epsilon) + 7*f_5/(2488320*epsilon) - 7*pi**4/(223948800*epsilon) + 241711/(29023764480*epsilon) + 137*f_3/(7464960*epsilon**2) - 71777/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 1147/(25194240*epsilon**3) + 8593/(67184640*epsilon**4) - 35/(279936*epsilon**5) + 5/(93312*epsilon**6)","27537":"115*f_3/(8957952*epsilon) + 7*f_5/(2488320*epsilon) - 7*pi**4/(223948800*epsilon) + 241711/(29023764480*epsilon) + 137*f_3/(7464960*epsilon**2) - 71777/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 1147/(25194240*epsilon**3) + 8593/(67184640*epsilon**4) - 35/(279936*epsilon**5) + 5/(93312*epsilon**6)","27538":"181*f_3/(89579520*epsilon) - 7*f_5/(7464960*epsilon) - 162631/(348285173760*epsilon) - 11*pi**4/(2687385600*epsilon) - 11*f_3/(7464960*epsilon**2) + pi**4/(223948800*epsilon**2) + 6161/(5804752896*epsilon**2) + f_3/(1866240*epsilon**3) - 3961/(2418647040*epsilon**3) + 89/(40310784*epsilon**4) - 11/(5598720*epsilon**5) + 1/(1399680*epsilon**6)","27539":"1589*f_3/(806215680*epsilon) - f_5/(2488320*epsilon) - 121969/(174142586880*epsilon) - 11*pi**4/(2687385600*epsilon) - 11*f_3/(4478976*epsilon**2) + pi**4/(134369280*epsilon**2) + 23443/(14511882240*epsilon**2) + f_3/(1119744*epsilon**3) - 3367/(1209323520*epsilon**3) + 427/(100776960*epsilon**4) - 11/(2799360*epsilon**5) + 1/(699840*epsilon**6)","27540":"193*f_3/(134369280*epsilon) - 310213/(174142586880*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) - 2323/(4353564672*epsilon**2) + 2501/(3627970560*epsilon**3) + 527/(151165440*epsilon**4) - 143/(25194240*epsilon**5) + 1/(419904*epsilon**6)","27541":"193*f_3/(134369280*epsilon) - 310213/(174142586880*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) - 2323/(4353564672*epsilon**2) + 2501/(3627970560*epsilon**3) + 527/(151165440*epsilon**4) - 143/(25194240*epsilon**5) + 1/(419904*epsilon**6)","27542":"113*f_3/(80621568*epsilon) - f_5/(4976640*epsilon) + 11*pi**4/(4031078400*epsilon) + 263743/(348285173760*epsilon) - 121*f_3/(134369280*epsilon**2) - 16559/(14511882240*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) + f_3/(1399680*epsilon**3) - 221/(2418647040*epsilon**3) + 1417/(403107840*epsilon**4) - 77/(16796160*epsilon**5) + 1/(559872*epsilon**6)","27543":"113*f_3/(80621568*epsilon) - f_5/(4976640*epsilon) + 11*pi**4/(4031078400*epsilon) + 263743/(348285173760*epsilon) - 121*f_3/(134369280*epsilon**2) - 16559/(14511882240*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) + f_3/(1399680*epsilon**3) - 221/(2418647040*epsilon**3) + 1417/(403107840*epsilon**4) - 77/(16796160*epsilon**5) + 1/(559872*epsilon**6)","27544":"1799*f_3/(1612431360*epsilon) + 7*f_5/(44789760*epsilon) - 473767/(348285173760*epsilon) - 11*pi**4/(3224862720*epsilon) - 11*f_3/(26873856*epsilon**2) - 721/(1360488960*epsilon**2) + pi**4/(1343692800*epsilon**2) + f_3/(11197440*epsilon**3) - 2089/(7255941120*epsilon**3) + 349/(151165440*epsilon**4) - 143/(50388480*epsilon**5) + 1/(839808*epsilon**6)","27545":"1799*f_3/(1612431360*epsilon) + 7*f_5/(44789760*epsilon) - 473767/(348285173760*epsilon) - 11*pi**4/(3224862720*epsilon) - 11*f_3/(26873856*epsilon**2) - 721/(1360488960*epsilon**2) + pi**4/(1343692800*epsilon**2) + f_3/(11197440*epsilon**3) - 2089/(7255941120*epsilon**3) + 349/(151165440*epsilon**4) - 143/(50388480*epsilon**5) + 1/(839808*epsilon**6)","27546":"227*f_3/(201553920*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 221893/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 29707/(58047528960*epsilon**2) + 7*f_3/(11197440*epsilon**3) - 941/(2418647040*epsilon**3) + 1963/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27547":"227*f_3/(201553920*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 221893/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 29707/(58047528960*epsilon**2) + 7*f_3/(11197440*epsilon**3) - 941/(2418647040*epsilon**3) + 1963/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27548":"229*f_3/(134369280*epsilon) - 11*pi**4/(1343692800*epsilon) - 32257/(174142586880*epsilon) - 11*f_3/(11197440*epsilon**2) - 9401/(21767823360*epsilon**2) - 83/(725594112*epsilon**3) + 581/(151165440*epsilon**4) - 143/(25194240*epsilon**5) + 1/(419904*epsilon**6)","27549":"-689*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 170827/(58047528960*epsilon) + 17*pi**4/(447897600*epsilon) - 131*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 5653/(604661760*epsilon**2) + 7*f_3/(311040*epsilon**3) + 2099/(80621568*epsilon**3) - 697/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","27550":"-689*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 170827/(58047528960*epsilon) + 17*pi**4/(447897600*epsilon) - 131*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 5653/(604661760*epsilon**2) + 7*f_3/(311040*epsilon**3) + 2099/(80621568*epsilon**3) - 697/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","27551":"913*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 49*pi**4/(447897600*epsilon) + 23431/(19349176320*epsilon) - 121*f_3/(3732480*epsilon**2) - 18293/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 13/(134369280*epsilon**3) + 251/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","27552":"913*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 49*pi**4/(447897600*epsilon) + 23431/(19349176320*epsilon) - 121*f_3/(3732480*epsilon**2) - 18293/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 13/(134369280*epsilon**3) + 251/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","27553":"-449*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 13*pi**4/(447897600*epsilon) + 3023/(967458816*epsilon) - 13*f_3/(3732480*epsilon**2) - 727/(403107840*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 3589/(268738560*epsilon**3) + 1511/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","27554":"f_3/(82944*epsilon) - pi**4/(24883200*epsilon) + 617/(5804752896*epsilon) - 29*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 5101/(483729408*epsilon**2) + f_3/(103680*epsilon**3) - 16201/(403107840*epsilon**3) + 767/(8398080*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27555":"f_3/(82944*epsilon) - pi**4/(24883200*epsilon) + 617/(5804752896*epsilon) - 29*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 5101/(483729408*epsilon**2) + f_3/(103680*epsilon**3) - 16201/(403107840*epsilon**3) + 767/(8398080*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","27556":"-89*f_3/(7464960*epsilon) - f_5/(829440*epsilon) - 158333/(58047528960*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 1121/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 1759/(134369280*epsilon**3) - 917/(22394880*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27557":"-89*f_3/(7464960*epsilon) - f_5/(829440*epsilon) - 158333/(58047528960*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 1121/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 1759/(134369280*epsilon**3) - 917/(22394880*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27558":"-f_3**2/(186624*epsilon) - 19*f_3/(26873856*epsilon) - 7*f_5/(207360*epsilon) - 181*pi**4/(1343692800*epsilon) + 23039/(1612431360*epsilon) + 17*pi**6/(705438720*epsilon) - 181*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 6377/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - pi**4/(9331200*epsilon**3) - 7/(746496*epsilon**3) - f_3/(77760*epsilon**4) + 19/(233280*epsilon**4) - 1/(25920*epsilon**5)","27559":"f_3**2/(93312*epsilon) - pi**4*f_3/(4665600*epsilon) + 67*f_3/(279936*epsilon) - 1871*f_5/(2799360*epsilon) - 67*f_7/(207360*epsilon) - 5*pi**6/(35271936*epsilon) + 13*pi**4/(13996800*epsilon) + 15479/(33592320*epsilon) - f_3**2/(77760*epsilon**2) - 113*f_3/(466560*epsilon**2) + 155*f_5/(93312*epsilon**2) - 41/(23328*epsilon**2) - pi**4/(4665600*epsilon**2) + pi**6/(5878656*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7*f_5/(3888*epsilon**3) + 169/(77760*epsilon**3) - 13/(19440*epsilon**4)","27560":"f_3/(4199040*epsilon) - 7*f_5/(14929920*epsilon) + 1053367/(348285173760*epsilon) - 11*f_3/(8957952*epsilon**2) - 2293/(2902376448*epsilon**2) - pi**4/(447897600*epsilon**2) + f_3/(933120*epsilon**3) - 3749/(2418647040*epsilon**3) + 341/(80621568*epsilon**4) - 77/(16796160*epsilon**5) + 1/(559872*epsilon**6)","27561":"f_3/(4199040*epsilon) - 7*f_5/(14929920*epsilon) + 1053367/(348285173760*epsilon) - 11*f_3/(8957952*epsilon**2) - 2293/(2902376448*epsilon**2) - pi**4/(447897600*epsilon**2) + f_3/(933120*epsilon**3) - 3749/(2418647040*epsilon**3) + 341/(80621568*epsilon**4) - 77/(16796160*epsilon**5) + 1/(559872*epsilon**6)","27562":"157*f_3/(134369280*epsilon) - 283801/(174142586880*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) - 203/(21767823360*epsilon**2) + 161/(3627970560*epsilon**3) + 563/(151165440*epsilon**4) - 143/(25194240*epsilon**5) + 1/(419904*epsilon**6)","27563":"157*f_3/(134369280*epsilon) - 283801/(174142586880*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) - 203/(21767823360*epsilon**2) + 161/(3627970560*epsilon**3) + 563/(151165440*epsilon**4) - 143/(25194240*epsilon**5) + 1/(419904*epsilon**6)","27564":"191*f_3/(201553920*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 294901/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 42019/(58047528960*epsilon**2) + 7*f_3/(11197440*epsilon**3) - 73/(483729408*epsilon**3) + 1891/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27565":"191*f_3/(201553920*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(671846400*epsilon) + 294901/(348285173760*epsilon) - 11*f_3/(5598720*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 42019/(58047528960*epsilon**2) + 7*f_3/(11197440*epsilon**3) - 73/(483729408*epsilon**3) + 1891/(403107840*epsilon**4) - 11/(1399680*epsilon**5) + 1/(279936*epsilon**6)","27566":"529*f_3/(403107840*epsilon) - f_5/(4976640*epsilon) + 65383/(348285173760*epsilon) + 11*pi**4/(4031078400*epsilon) - 121*f_3/(134369280*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) - 1177/(2902376448*epsilon**2) + f_3/(1399680*epsilon**3) - 1589/(2418647040*epsilon**3) + 1489/(403107840*epsilon**4) - 77/(16796160*epsilon**5) + 1/(559872*epsilon**6)","27567":"-5*f_3/(8957952*epsilon) + 2627/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 8489/(6449725440*epsilon**2) - f_3/(248832*epsilon**3) + 137/(134369280*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27568":"-5*f_3/(8957952*epsilon) + 2627/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 8489/(6449725440*epsilon**2) - f_3/(248832*epsilon**3) + 137/(134369280*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27569":"-19*f_3/(22394880*epsilon) - 89/(9674588160*epsilon) + pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 811/(1612431360*epsilon**2) - f_3/(311040*epsilon**3) + 13/(26873856*epsilon**3) - 1/(2239488*epsilon**4) + 11/(933120*epsilon**5) - 1/(77760*epsilon**6)","27570":"-19*f_3/(22394880*epsilon) - 89/(9674588160*epsilon) + pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 811/(1612431360*epsilon**2) - f_3/(311040*epsilon**3) + 13/(26873856*epsilon**3) - 1/(2239488*epsilon**4) + 11/(933120*epsilon**5) - 1/(77760*epsilon**6)","27571":"-f_3/(1244160*epsilon) - 29597/(43535646720*epsilon) + 5341/(7255941120*epsilon**2) - 29/(7558272*epsilon**3) - 209/(50388480*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","27572":"-71*f_3/(16796160*epsilon) - 7*f_5/(311040*epsilon) + pi**4/(1749600*epsilon) + 17731/(134369280*epsilon) - 197*f_3/(2799360*epsilon**2) - 10739/(134369280*epsilon**2) - pi**4/(9331200*epsilon**2) - 29*f_3/(116640*epsilon**3) + 4213/(11197440*epsilon**3) + f_3/(3888*epsilon**4) - 109/(186624*epsilon**4) + 7/(25920*epsilon**5)","27573":"-71*f_3/(16796160*epsilon) - 7*f_5/(311040*epsilon) + pi**4/(1749600*epsilon) + 17731/(134369280*epsilon) - 197*f_3/(2799360*epsilon**2) - 10739/(134369280*epsilon**2) - pi**4/(9331200*epsilon**2) - 29*f_3/(116640*epsilon**3) + 4213/(11197440*epsilon**3) + f_3/(3888*epsilon**4) - 109/(186624*epsilon**4) + 7/(25920*epsilon**5)","27574":"-11*f_3**2/(155520*epsilon) + 773*f_3/(6718464*epsilon) - f_5/(31104*epsilon) - 18289/(100776960*epsilon) - 103*pi**4/(335923200*epsilon) + pi**6/(8398080*epsilon) - 59*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) + 1/(10368*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 53/(233280*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","27575":"-11*f_3**2/(155520*epsilon) + 773*f_3/(6718464*epsilon) - f_5/(31104*epsilon) - 18289/(100776960*epsilon) - 103*pi**4/(335923200*epsilon) + pi**6/(8398080*epsilon) - 59*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) + 1/(10368*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 53/(233280*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","27576":"11*f_3**2/(311040*epsilon) - 1775*f_3/(13436928*epsilon) + 11*f_5/(155520*epsilon) - pi**6/(16796160*epsilon) - 691/(100776960*epsilon) + 181*pi**4/(671846400*epsilon) + 19*f_3/(155520*epsilon**2) + f_5/(12960*epsilon**2) - 5509/(134369280*epsilon**2) - 11*pi**4/(27993600*epsilon**2) - 11*f_3/(38880*epsilon**3) + pi**4/(4665600*epsilon**3) + 2867/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 169/(311040*epsilon**4) + 19/(77760*epsilon**5)","27577":"11*f_3**2/(311040*epsilon) - 1775*f_3/(13436928*epsilon) + 11*f_5/(155520*epsilon) - pi**6/(16796160*epsilon) - 691/(100776960*epsilon) + 181*pi**4/(671846400*epsilon) + 19*f_3/(155520*epsilon**2) + f_5/(12960*epsilon**2) - 5509/(134369280*epsilon**2) - 11*pi**4/(27993600*epsilon**2) - 11*f_3/(38880*epsilon**3) + pi**4/(4665600*epsilon**3) + 2867/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 169/(311040*epsilon**4) + 19/(77760*epsilon**5)","27578":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 193*f_3/(233280*epsilon) - 619*f_5/(559872*epsilon) - 359*f_7/(311040*epsilon) - pi**4/(311040*epsilon) + 14509/(33592320*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 47*f_3/(77760*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 1/(4860*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - f_5/(3888*epsilon**3) + 5/(7776*epsilon**3) - 11/(19440*epsilon**4)","27579":"-43*f_3**2/(466560*epsilon) + pi**4*f_3/(2332800*epsilon) + 193*f_3/(233280*epsilon) - 619*f_5/(559872*epsilon) - 359*f_7/(311040*epsilon) - pi**4/(311040*epsilon) + 14509/(33592320*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 47*f_3/(77760*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 1/(4860*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - f_5/(3888*epsilon**3) + 5/(7776*epsilon**3) - 11/(19440*epsilon**4)","27580":"-31*f_3/(16796160*epsilon) - f_5/(248832*epsilon) - 25793/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 821/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) - 437/(403107840*epsilon**3) - 133/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","27581":"-31*f_3/(16796160*epsilon) - f_5/(248832*epsilon) - 25793/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 821/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) - 437/(403107840*epsilon**3) - 133/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","27582":"-979*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 27073/(1813985280*epsilon) + pi**4/(29859840*epsilon) + f_3/(248832*epsilon**2) - 1427/(604661760*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 4255/(161243136*epsilon**3) - 583/(13436928*epsilon**4) + 7/(207360*epsilon**5) - 1/(93312*epsilon**6)","27583":"-979*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 27073/(1813985280*epsilon) + pi**4/(29859840*epsilon) + f_3/(248832*epsilon**2) - 1427/(604661760*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 4255/(161243136*epsilon**3) - 583/(13436928*epsilon**4) + 7/(207360*epsilon**5) - 1/(93312*epsilon**6)","27584":"-83*f_3/(7464960*epsilon) - f_5/(829440*epsilon) + 63647/(11609505792*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 26897/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 871/(134369280*epsilon**3) - 169/(4478976*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27585":"-83*f_3/(7464960*epsilon) - f_5/(829440*epsilon) + 63647/(11609505792*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 26897/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 871/(134369280*epsilon**3) - 169/(4478976*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27586":"-83*f_3/(7464960*epsilon) - f_5/(829440*epsilon) + 63647/(11609505792*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 26897/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 871/(134369280*epsilon**3) - 169/(4478976*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27587":"-83*f_3/(7464960*epsilon) - f_5/(829440*epsilon) + 63647/(11609505792*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 26897/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 871/(134369280*epsilon**3) - 169/(4478976*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","27588":"-31*f_3/(16796160*epsilon) - f_5/(248832*epsilon) - 25793/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 821/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) - 437/(403107840*epsilon**3) - 133/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","27589":"-31*f_3/(16796160*epsilon) - f_5/(248832*epsilon) - 25793/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 821/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) - 437/(403107840*epsilon**3) - 133/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","27590":"-13*f_3/(11197440*epsilon) - 2663/(4837294080*epsilon) + pi**4/(55987200*epsilon) + 11*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 11/(161243136*epsilon**2) - f_3/(155520*epsilon**3) + 53/(67184640*epsilon**3) + 7/(5598720*epsilon**4) + 11/(466560*epsilon**5) - 1/(38880*epsilon**6)","27591":"-13*f_3/(11197440*epsilon) - 2663/(4837294080*epsilon) + pi**4/(55987200*epsilon) + 11*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 11/(161243136*epsilon**2) - f_3/(155520*epsilon**3) + 53/(67184640*epsilon**3) + 7/(5598720*epsilon**4) + 11/(466560*epsilon**5) - 1/(38880*epsilon**6)","27592":"-f_3/(1244160*epsilon) + 25159/(43535646720*epsilon) + 8257/(7255941120*epsilon**2) - 661/(151165440*epsilon**3) - 209/(50388480*epsilon**4) + 1/(46656*epsilon**5) - 1/(69984*epsilon**6)","27593":"-11*f_3/(8957952*epsilon) + 8903/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 761/(6449725440*epsilon**2) - f_3/(248832*epsilon**3) - 7/(134369280*epsilon**3) - 23/(2799360*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27594":"-11*f_3/(8957952*epsilon) + 8903/(19349176320*epsilon) + 11*f_3/(2985984*epsilon**2) - 761/(6449725440*epsilon**2) - f_3/(248832*epsilon**3) - 7/(134369280*epsilon**3) - 23/(2799360*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","27595":"-f_3**2/(108*epsilon) + 5*f_3*f_5/(108*epsilon) - 71*f_3/(3240*epsilon) - 35*f_5/(324*epsilon) - pi**6/(40824*epsilon) + pi**4/(16200*epsilon) + 2927/(25920*epsilon) - f_3/(108*epsilon**2) + 5*f_5/(54*epsilon**2) - 47/(648*epsilon**2) + 1/(108*epsilon**3)","27596":"-f_3**2/(108*epsilon) + 5*f_3*f_5/(108*epsilon) - 71*f_3/(3240*epsilon) - 35*f_5/(324*epsilon) - pi**6/(40824*epsilon) + pi**4/(16200*epsilon) + 2927/(25920*epsilon) - f_3/(108*epsilon**2) + 5*f_5/(54*epsilon**2) - 47/(648*epsilon**2) + 1/(108*epsilon**3)","27597":"-f_3**3/(27*epsilon) + 53*f_3**2/(540*epsilon) + 13*f_3/(36*epsilon) - f_5/(3*epsilon) + 7*f_7/(18*epsilon) - 1063*f_9/(1944*epsilon) - pi**6/(20412*epsilon) + pi**4/(3240*epsilon) - 5*f_3/(27*epsilon**2) + 5*f_5/(27*epsilon**2)","27598":"-f_3**3/(27*epsilon) + 5*f_3**2/(54*epsilon) + 11*f_3/(36*epsilon) - 7*f_5/(27*epsilon) + 7*f_7/(18*epsilon) - 1063*f_9/(1944*epsilon) - pi**6/(20412*epsilon) + pi**4/(3240*epsilon) - 5*f_3/(27*epsilon**2) + 5*f_5/(27*epsilon**2)","27599":"-f_3**3/(27*epsilon) + 5*f_3**2/(54*epsilon) + 11*f_3/(36*epsilon) - 7*f_5/(27*epsilon) + 7*f_7/(18*epsilon) - 1063*f_9/(1944*epsilon) - pi**6/(20412*epsilon) + pi**4/(3240*epsilon) - 5*f_3/(27*epsilon**2) + 5*f_5/(27*epsilon**2)","27600":"-f_3**3/(27*epsilon) + 53*f_3**2/(540*epsilon) + f_3/(4*epsilon) - 7*f_5/(36*epsilon) + 7*f_7/(18*epsilon) - 1063*f_9/(1944*epsilon) - pi**6/(20412*epsilon) + pi**4/(3240*epsilon) - 5*f_3/(27*epsilon**2) + 5*f_5/(27*epsilon**2)","27601":"-f_3**2/(360*epsilon) - 5*f_3*f_5/(144*epsilon) - 37*f_3/(540*epsilon) + f_3_5/(12*epsilon) + f_5/(18*epsilon) - 29*pi**8/(6804000*epsilon) - pi**4/(10800*epsilon) + pi**6/(54432*epsilon) + f_3/(18*epsilon**2) - 5*f_5/(72*epsilon**2)","27602":"-49*f_3**2/(8640*epsilon) + 5*f_3*f_5/(216*epsilon) - 157*f_3/(51840*epsilon) - 473*f_5/(10368*epsilon) + 7*pi**4/(518400*epsilon) + pi**6/(653184*epsilon) + 761/(25920*epsilon) - f_3/(864*epsilon**2) + 25*f_5/(864*epsilon**2) - 143/(5184*epsilon**2) + 7/(864*epsilon**3)","27603":"-49*f_3**2/(8640*epsilon) + 5*f_3*f_5/(216*epsilon) - 157*f_3/(51840*epsilon) - 473*f_5/(10368*epsilon) + 7*pi**4/(518400*epsilon) + pi**6/(653184*epsilon) + 761/(25920*epsilon) - f_3/(864*epsilon**2) + 25*f_5/(864*epsilon**2) - 143/(5184*epsilon**2) + 7/(864*epsilon**3)","27604":"-f_3/(18*epsilon) + f_5/(4*epsilon) + 49*f_7/(480*epsilon) - 7*f_9/(18*epsilon) + 1/(12*epsilon) - 1/(36*epsilon**2)","27605":"-f_3**3/(54*epsilon) + 31*f_3**2/(540*epsilon) + 5*f_3/(27*epsilon) - 5*f_5/(27*epsilon) + 7*f_7/(36*epsilon) - 1063*f_9/(3888*epsilon) - pi**6/(40824*epsilon) + pi**4/(6480*epsilon) - 5*f_3/(54*epsilon**2) + 5*f_5/(54*epsilon**2)","27606":"5*f_3**2/(23328*epsilon) - 127*f_3/(279936*epsilon) + pi**4*f_3/(2332800*epsilon) - 4927*f_5/(699840*epsilon) + 67*f_7/(103680*epsilon) - 25*pi**6/(8817984*epsilon) + 29*pi**4/(13996800*epsilon) + 193081/(16796160*epsilon) - f_3**2/(7776*epsilon**2) - 25*f_3/(46656*epsilon**2) + 335*f_5/(46656*epsilon**2) - 469/(46656*epsilon**2) - pi**4/(466560*epsilon**2) + 5*pi**6/(2939328*epsilon**2) + f_3/(1944*epsilon**3) - 5*f_5/(1944*epsilon**3) + 85/(23328*epsilon**3) - 1/(1944*epsilon**4)","27607":"17*f_3**2/(1440*epsilon) + f_3*f_5/(180*epsilon) - 3019*f_3/(38880*epsilon) - f_3_5/(80*epsilon) - 281*f_5/(12960*epsilon) + 833*f_7/(11520*epsilon) - pi**4/(8640*epsilon) - pi**6/(108864*epsilon) + 269/(14580*epsilon) + 2063*pi**8/(544320000*epsilon) + 49*f_3/(864*epsilon**2) + 5*f_5/(144*epsilon**2) - 49*f_7/(576*epsilon**2) - 37/(2592*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(108*epsilon**3) + 1/(324*epsilon**3)","27608":"3*f_3**2/(320*epsilon) - f_3*f_5/(1440*epsilon) - 3451*f_3/(77760*epsilon) - f_3_5/(160*epsilon) - 59*f_5/(6480*epsilon) + 833*f_7/(23040*epsilon) - pi**4/(17280*epsilon) - pi**6/(217728*epsilon) + 413/(29160*epsilon) + 2063*pi**8/(1088640000*epsilon) + 49*f_3/(1728*epsilon**2) + 5*f_5/(288*epsilon**2) - 49*f_7/(1152*epsilon**2) - 5/(576*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(216*epsilon**3) + 1/(648*epsilon**3)","27609":"-4*f_3/(27*epsilon) + 16*f_5/(27*epsilon) + 49*f_7/(240*epsilon) - 7*f_9/(9*epsilon) + 7/(54*epsilon) - 1/(18*epsilon**2)","27610":"-7*f_3**2/(360*epsilon) - 5*f_3*f_5/(72*epsilon) - 26*f_3/(135*epsilon) + f_3_5/(6*epsilon) + 83*f_5/(432*epsilon) - 29*pi**8/(3402000*epsilon) - pi**4/(5400*epsilon) + pi**6/(27216*epsilon) + f_3/(9*epsilon**2) - 5*f_5/(36*epsilon**2)","27611":"13*f_3**2/(25920*epsilon) - 137*f_3/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 343*f_5/(51840*epsilon) - 113*f_7/(17280*epsilon) - pi**6/(1959552*epsilon) - pi**4/(1036800*epsilon) + 943/(138240*epsilon) - f_3**2/(4320*epsilon**2) + 79*f_3/(17280*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) + 529/(124416*epsilon**2) - f_3/(240*epsilon**3) + f_5/(72*epsilon**3) - 47/(4320*epsilon**3) + 7/(2160*epsilon**4)","27612":"13*f_3**2/(25920*epsilon) - 137*f_3/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 343*f_5/(51840*epsilon) - 113*f_7/(17280*epsilon) - pi**6/(1959552*epsilon) - pi**4/(1036800*epsilon) + 943/(138240*epsilon) - f_3**2/(4320*epsilon**2) + 79*f_3/(17280*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) + 529/(124416*epsilon**2) - f_3/(240*epsilon**3) + f_5/(72*epsilon**3) - 47/(4320*epsilon**3) + 7/(2160*epsilon**4)","27613":"13*f_3**2/(2880*epsilon) + 5*f_3*f_5/(216*epsilon) - 1469*f_3/(51840*epsilon) - 665*f_5/(10368*epsilon) - 17*pi**4/(518400*epsilon) + pi**6/(653184*epsilon) + 601/(8640*epsilon) + 11*f_3/(864*epsilon**2) + 25*f_5/(864*epsilon**2) - 7/(192*epsilon**2) + 1/(288*epsilon**3)","27614":"13*f_3**2/(2880*epsilon) + 5*f_3*f_5/(216*epsilon) - 1469*f_3/(51840*epsilon) - 665*f_5/(10368*epsilon) - 17*pi**4/(518400*epsilon) + pi**6/(653184*epsilon) + 601/(8640*epsilon) + 11*f_3/(864*epsilon**2) + 25*f_5/(864*epsilon**2) - 7/(192*epsilon**2) + 1/(288*epsilon**3)","27615":"-67*f_3**2/(51840*epsilon) - pi**4*f_3/(259200*epsilon) + 7421*f_3/(1244160*epsilon) + 11*f_5/(34560*epsilon) - 40787/(7464960*epsilon) + 73*pi**4/(12441600*epsilon) + f_3**2/(864*epsilon**2) - 59*f_3/(10368*epsilon**2) + 479/(82944*epsilon**2) + f_3/(576*epsilon**3) - 29/(10368*epsilon**3) + 1/(1728*epsilon**4)","27616":"-11*f_3**2/(10368*epsilon) + 9311*f_3/(2488320*epsilon) + 13*f_5/(34560*epsilon) - 7271/(2488320*epsilon) - 5*pi**4/(995328*epsilon) + f_3**2/(2592*epsilon**2) - 13*f_3/(4608*epsilon**2) - pi**4/(414720*epsilon**2) + 977/(248832*epsilon**2) + 13*f_3/(10368*epsilon**3) - 31/(10368*epsilon**3) + 5/(5184*epsilon**4)","27617":"-11*f_3**2/(10368*epsilon) + 9311*f_3/(2488320*epsilon) + 13*f_5/(34560*epsilon) - 7271/(2488320*epsilon) - 5*pi**4/(995328*epsilon) + f_3**2/(2592*epsilon**2) - 13*f_3/(4608*epsilon**2) - pi**4/(414720*epsilon**2) + 977/(248832*epsilon**2) + 13*f_3/(10368*epsilon**3) - 31/(10368*epsilon**3) + 5/(5184*epsilon**4)","27618":"-f_3**2/(96*epsilon) + 5*f_3*f_5/(108*epsilon) + 259*f_3/(25920*epsilon) - 665*f_5/(5184*epsilon) - pi**4/(51840*epsilon) + pi**6/(326592*epsilon) + 1021/(12960*epsilon) - f_3/(432*epsilon**2) + 25*f_5/(432*epsilon**2) - 43/(864*epsilon**2) + 1/(144*epsilon**3)","27619":"-f_3**2/(96*epsilon) + 5*f_3*f_5/(108*epsilon) + 259*f_3/(25920*epsilon) - 665*f_5/(5184*epsilon) - pi**4/(51840*epsilon) + pi**6/(326592*epsilon) + 1021/(12960*epsilon) - f_3/(432*epsilon**2) + 25*f_5/(432*epsilon**2) - 43/(864*epsilon**2) + 1/(144*epsilon**3)","27620":"f_3**2/(51840*epsilon) + 44329*f_3/(67184640*epsilon) - 23*f_5/(233280*epsilon) - 1304993/(604661760*epsilon) - pi**6/(78382080*epsilon) + 2177*pi**4/(1007769600*epsilon) - 1375*f_3/(2239488*epsilon**2) + f_5/(23328*epsilon**2) - 7*pi**4/(4478976*epsilon**2) + 3053/(1679616*epsilon**2) + f_3/(3888*epsilon**3) - 1757/(2239488*epsilon**3) + pi**4/(2799360*epsilon**3) - f_3/(23328*epsilon**4) + 1/(5184*epsilon**4) - 1/(46656*epsilon**5)","27621":"-11*f_3**2/(5184*epsilon) + 559*f_3/(69120*epsilon) + f_5/(17280*epsilon) - 911/(103680*epsilon) - pi**4/(414720*epsilon) + f_3**2/(1296*epsilon**2) - 67*f_3/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + 1/(96*epsilon**2) + 5*f_3/(2592*epsilon**3) - 23/(5184*epsilon**3) + 1/(1296*epsilon**4)","27622":"-89*f_3**2/(25920*epsilon) - pi**4*f_3/(129600*epsilon) + 17701*f_3/(1244160*epsilon) - f_5/(2304*epsilon) + 7*f_7/(5760*epsilon) - 15037/(995328*epsilon) + 317*pi**4/(12441600*epsilon) + f_3**2/(432*epsilon**2) - 37*f_3/(2592*epsilon**2) - pi**4/(103680*epsilon**2) + 1801/(124416*epsilon**2) + 7*f_3/(1728*epsilon**3) - 13/(2592*epsilon**3) + 1/(1728*epsilon**4)","27623":"-89*f_3**2/(25920*epsilon) - pi**4*f_3/(129600*epsilon) + 17701*f_3/(1244160*epsilon) - f_5/(2304*epsilon) + 7*f_7/(5760*epsilon) - 15037/(995328*epsilon) + 317*pi**4/(12441600*epsilon) + f_3**2/(432*epsilon**2) - 37*f_3/(2592*epsilon**2) - pi**4/(103680*epsilon**2) + 1801/(124416*epsilon**2) + 7*f_3/(1728*epsilon**3) - 13/(2592*epsilon**3) + 1/(1728*epsilon**4)","27624":"-17*f_3**2/(103680*epsilon) + 8221*f_3/(7464960*epsilon) - f_5/(4860*epsilon) - 7741/(14929920*epsilon) + 13*pi**4/(7464960*epsilon) + 23*pi**6/(78382080*epsilon) - 1081*f_3/(414720*epsilon**2) - f_5/(6480*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 18119/(7464960*epsilon**2) + 149*f_3/(51840*epsilon**3) - 701/(165888*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(540*epsilon**4) + 383/(103680*epsilon**4) - 19/(17280*epsilon**5)","27625":"-17*f_3**2/(103680*epsilon) + 8221*f_3/(7464960*epsilon) - f_5/(4860*epsilon) - 7741/(14929920*epsilon) + 13*pi**4/(7464960*epsilon) + 23*pi**6/(78382080*epsilon) - 1081*f_3/(414720*epsilon**2) - f_5/(6480*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 18119/(7464960*epsilon**2) + 149*f_3/(51840*epsilon**3) - 701/(165888*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(540*epsilon**4) + 383/(103680*epsilon**4) - 19/(17280*epsilon**5)","27626":"-343*f_3/(7464960*epsilon) - 37*pi**4/(223948800*epsilon) + 19177/(268738560*epsilon) + 659*f_3/(2488320*epsilon**2) - 47719/(89579520*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 8213/(7464960*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","27627":"-343*f_3/(7464960*epsilon) - 37*pi**4/(223948800*epsilon) + 19177/(268738560*epsilon) + 659*f_3/(2488320*epsilon**2) - 47719/(89579520*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 8213/(7464960*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","27628":"-13*f_3**2/(25920*epsilon) - 793*f_3/(155520*epsilon) - 7*pi**4*f_3/(518400*epsilon) + 143*f_5/(15552*epsilon) - 31*f_7/(23040*epsilon) - pi**6/(1959552*epsilon) + pi**4/(86400*epsilon) + f_3**2/(576*epsilon**2) + 521*f_3/(51840*epsilon**2) - 137*f_5/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","27629":"-13*f_3**2/(25920*epsilon) - 793*f_3/(155520*epsilon) - 7*pi**4*f_3/(518400*epsilon) + 143*f_5/(15552*epsilon) - 31*f_7/(23040*epsilon) - pi**6/(1959552*epsilon) + pi**4/(86400*epsilon) + f_3**2/(576*epsilon**2) + 521*f_3/(51840*epsilon**2) - 137*f_5/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","27630":"f_3**2/(540*epsilon) - 47*f_3/(10368*epsilon) + pi**4*f_3/(86400*epsilon) - 181*f_5/(155520*epsilon) + 643*f_7/(103680*epsilon) - pi**4/(31104*epsilon) + pi**6/(979776*epsilon) - 7*f_3**2/(4320*epsilon**2) - 113*f_3/(17280*epsilon**2) + 77*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27631":"f_3**2/(540*epsilon) - 47*f_3/(10368*epsilon) + pi**4*f_3/(86400*epsilon) - 181*f_5/(155520*epsilon) + 643*f_7/(103680*epsilon) - pi**4/(31104*epsilon) + pi**6/(979776*epsilon) - 7*f_3**2/(4320*epsilon**2) - 113*f_3/(17280*epsilon**2) + 77*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27632":"f_3**2/(540*epsilon) - 47*f_3/(10368*epsilon) + pi**4*f_3/(86400*epsilon) - 181*f_5/(155520*epsilon) + 643*f_7/(103680*epsilon) - pi**4/(31104*epsilon) + pi**6/(979776*epsilon) - 7*f_3**2/(4320*epsilon**2) - 113*f_3/(17280*epsilon**2) + 77*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27633":"f_3**2/(540*epsilon) - 47*f_3/(10368*epsilon) + pi**4*f_3/(86400*epsilon) - 181*f_5/(155520*epsilon) + 643*f_7/(103680*epsilon) - pi**4/(31104*epsilon) + pi**6/(979776*epsilon) - 7*f_3**2/(4320*epsilon**2) - 113*f_3/(17280*epsilon**2) + 77*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27634":"f_3**2/(432*epsilon) - 61*f_3/(4860*epsilon) + pi**4*f_3/(259200*epsilon) + 169*f_5/(7776*epsilon) - 839*f_7/(103680*epsilon) - pi**6/(163296*epsilon) + pi**4/(64800*epsilon) + 317/(77760*epsilon) - f_3**2/(4320*epsilon**2) + 449*f_3/(25920*epsilon**2) - 85*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 37/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","27635":"f_3**2/(432*epsilon) - 61*f_3/(4860*epsilon) + pi**4*f_3/(259200*epsilon) + 169*f_5/(7776*epsilon) - 839*f_7/(103680*epsilon) - pi**6/(163296*epsilon) + pi**4/(64800*epsilon) + 317/(77760*epsilon) - f_3**2/(4320*epsilon**2) + 449*f_3/(25920*epsilon**2) - 85*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 37/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","27636":"-11*f_3**2/(11520*epsilon) + 1121*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 943/(414720*epsilon) - pi**4/(414720*epsilon) + 13*pi**6/(6531840*epsilon) - 101*f_3/(124416*epsilon**2) - f_5/(640*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","27637":"-11*f_3**2/(11520*epsilon) + 1121*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 943/(414720*epsilon) - pi**4/(414720*epsilon) + 13*pi**6/(6531840*epsilon) - 101*f_3/(124416*epsilon**2) - f_5/(640*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","27638":"-13*f_3**2/(103680*epsilon) + 2897*f_3/(933120*epsilon) - 917*f_5/(311040*epsilon) - pi**6/(9797760*epsilon) - 7*pi**4/(37324800*epsilon) + 9209/(5598720*epsilon) - 1613*f_3/(622080*epsilon**2) + 191*f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 97/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 1/(2592*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27639":"-13*f_3**2/(103680*epsilon) + 2897*f_3/(933120*epsilon) - 917*f_5/(311040*epsilon) - pi**6/(9797760*epsilon) - 7*pi**4/(37324800*epsilon) + 9209/(5598720*epsilon) - 1613*f_3/(622080*epsilon**2) + 191*f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 97/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 1/(2592*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27640":"-f_3**2/(207360*epsilon) - 8857*f_3/(44789760*epsilon) - 91*f_5/(414720*epsilon) + pi**6/(13063680*epsilon) + 26873/(179159040*epsilon) + 287*pi**4/(149299200*epsilon) + 323*f_3/(1244160*epsilon**2) + 7*f_5/(103680*epsilon**2) - 19939/(89579520*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 667/(1866240*epsilon**3) + f_3/(25920*epsilon**4) - 319/(622080*epsilon**4) + 1/(3240*epsilon**5)","27641":"-f_3**2/(207360*epsilon) - 8857*f_3/(44789760*epsilon) - 91*f_5/(414720*epsilon) + pi**6/(13063680*epsilon) + 26873/(179159040*epsilon) + 287*pi**4/(149299200*epsilon) + 323*f_3/(1244160*epsilon**2) + 7*f_5/(103680*epsilon**2) - 19939/(89579520*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 667/(1866240*epsilon**3) + f_3/(25920*epsilon**4) - 319/(622080*epsilon**4) + 1/(3240*epsilon**5)","27642":"f_3**2/(5184*epsilon) - 829*f_3/(155520*epsilon) + 551*f_5/(51840*epsilon) - 3545/(746496*epsilon) - 5*pi**6/(1959552*epsilon) + pi**4/(207360*epsilon) + 29*f_3/(5760*epsilon**2) - 65*f_5/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2279/(207360*epsilon**2) - f_3/(270*epsilon**3) + 5*f_5/(432*epsilon**3) - 281/(25920*epsilon**3) + 1/(270*epsilon**4)","27643":"f_3**2/(5184*epsilon) - 829*f_3/(155520*epsilon) + 551*f_5/(51840*epsilon) - 3545/(746496*epsilon) - 5*pi**6/(1959552*epsilon) + pi**4/(207360*epsilon) + 29*f_3/(5760*epsilon**2) - 65*f_5/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 2279/(207360*epsilon**2) - f_3/(270*epsilon**3) + 5*f_5/(432*epsilon**3) - 281/(25920*epsilon**3) + 1/(270*epsilon**4)","27644":"-13*f_3**2/(207360*epsilon) + 11849*f_3/(7464960*epsilon) + 29*f_5/(124416*epsilon) - 178559/(179159040*epsilon) - 13*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) - 3401*f_3/(1244160*epsilon**2) - 31*f_5/(103680*epsilon**2) + 37*pi**4/(4147200*epsilon**2) + 25489/(14929920*epsilon**2) + 49*f_3/(25920*epsilon**3) - 1231/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 47/(25920*epsilon**4) - 1/(1440*epsilon**5)","27645":"-13*f_3**2/(207360*epsilon) + 11849*f_3/(7464960*epsilon) + 29*f_5/(124416*epsilon) - 178559/(179159040*epsilon) - 13*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) - 3401*f_3/(1244160*epsilon**2) - 31*f_5/(103680*epsilon**2) + 37*pi**4/(4147200*epsilon**2) + 25489/(14929920*epsilon**2) + 49*f_3/(25920*epsilon**3) - 1231/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 47/(25920*epsilon**4) - 1/(1440*epsilon**5)","27646":"-f_3**2/(41472*epsilon) + 3593*f_3/(7464960*epsilon) - 95*f_5/(124416*epsilon) - 29*pi**4/(37324800*epsilon) + 1907/(22394880*epsilon) + pi**6/(2799360*epsilon) - 1109*f_3/(1244160*epsilon**2) + 5*f_5/(20736*epsilon**2) - 5813/(4976640*epsilon**2) + 71*pi**4/(12441600*epsilon**2) + 11*f_3/(6480*epsilon**3) - pi**4/(103680*epsilon**3) + 457/(2488320*epsilon**3) - f_3/(864*epsilon**4) + 287/(103680*epsilon**4) - 5/(3456*epsilon**5)","27647":"-f_3**2/(41472*epsilon) + 3593*f_3/(7464960*epsilon) - 95*f_5/(124416*epsilon) - 29*pi**4/(37324800*epsilon) + 1907/(22394880*epsilon) + pi**6/(2799360*epsilon) - 1109*f_3/(1244160*epsilon**2) + 5*f_5/(20736*epsilon**2) - 5813/(4976640*epsilon**2) + 71*pi**4/(12441600*epsilon**2) + 11*f_3/(6480*epsilon**3) - pi**4/(103680*epsilon**3) + 457/(2488320*epsilon**3) - f_3/(864*epsilon**4) + 287/(103680*epsilon**4) - 5/(3456*epsilon**5)","27648":"-347*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - pi**4/(22394880*epsilon) + 149/(26873856*epsilon) + 497*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 287/(5598720*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2303/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","27649":"-347*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - pi**4/(22394880*epsilon) + 149/(26873856*epsilon) + 497*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 287/(5598720*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2303/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","27650":"-7*f_3**2/(103680*epsilon) + 6943*f_3/(3732480*epsilon) - 191*f_5/(77760*epsilon) - pi**6/(1399680*epsilon) - 73*pi**4/(18662400*epsilon) + 6821/(11197440*epsilon) - 271*f_3/(622080*epsilon**2) + 31*f_5/(10368*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 179/(1866240*epsilon**2) - 37*f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) + pi**4/(51840*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","27651":"-7*f_3**2/(103680*epsilon) + 6943*f_3/(3732480*epsilon) - 191*f_5/(77760*epsilon) - pi**6/(1399680*epsilon) - 73*pi**4/(18662400*epsilon) + 6821/(11197440*epsilon) - 271*f_3/(622080*epsilon**2) + 31*f_5/(10368*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 179/(1866240*epsilon**2) - 37*f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) + pi**4/(51840*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","27652":"-f_3**2/(41472*epsilon) + 2873*f_3/(7464960*epsilon) - 47*f_5/(124416*epsilon) - 785/(4478976*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(2799360*epsilon) - 1109*f_3/(1244160*epsilon**2) + 5*f_5/(20736*epsilon**2) - 6101/(4976640*epsilon**2) + 71*pi**4/(12441600*epsilon**2) + 11*f_3/(6480*epsilon**3) - pi**4/(103680*epsilon**3) + 457/(2488320*epsilon**3) - f_3/(864*epsilon**4) + 287/(103680*epsilon**4) - 5/(3456*epsilon**5)","27653":"-f_3**2/(41472*epsilon) + 2873*f_3/(7464960*epsilon) - 47*f_5/(124416*epsilon) - 785/(4478976*epsilon) - 29*pi**4/(37324800*epsilon) + pi**6/(2799360*epsilon) - 1109*f_3/(1244160*epsilon**2) + 5*f_5/(20736*epsilon**2) - 6101/(4976640*epsilon**2) + 71*pi**4/(12441600*epsilon**2) + 11*f_3/(6480*epsilon**3) - pi**4/(103680*epsilon**3) + 457/(2488320*epsilon**3) - f_3/(864*epsilon**4) + 287/(103680*epsilon**4) - 5/(3456*epsilon**5)","27654":"-f_3**2/(34560*epsilon) - 5377*f_3/(3732480*epsilon) - 19*f_5/(12960*epsilon) - 101*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 19717/(11197440*epsilon) + 343*f_3/(69120*epsilon**2) + 17*f_5/(17280*epsilon**2) - 2369/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) - 25*f_3/(5184*epsilon**3) - pi**4/(129600*epsilon**3) + 71/(19440*epsilon**3) + f_3/(270*epsilon**4) - 1/(810*epsilon**4)","27655":"-f_3**2/(34560*epsilon) - 5377*f_3/(3732480*epsilon) - 19*f_5/(12960*epsilon) - 101*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 19717/(11197440*epsilon) + 343*f_3/(69120*epsilon**2) + 17*f_5/(17280*epsilon**2) - 2369/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) - 25*f_3/(5184*epsilon**3) - pi**4/(129600*epsilon**3) + 71/(19440*epsilon**3) + f_3/(270*epsilon**4) - 1/(810*epsilon**4)","27656":"23*f_3**2/(2880*epsilon) - f_3*f_5/(60*epsilon) - 4519*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 61*f_5/(8640*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 4903/(466560*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 23/(4860*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27657":"-f_3**2/(622080*epsilon) + 5087*f_3/(6718464*epsilon) + 49*f_5/(622080*epsilon) - 4246763/(4837294080*epsilon) - 4033*pi**4/(2015539200*epsilon) - pi**6/(117573120*epsilon) - 4033*f_3/(16796160*epsilon**2) - 7*f_5/(933120*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 288971/(268738560*epsilon**2) + 7*f_3/(155520*epsilon**3) - 20131/(33592320*epsilon**3) - pi**4/(27993600*epsilon**3) - f_3/(233280*epsilon**4) + 377/(1866240*epsilon**4) - 1/(29160*epsilon**5)","27658":"-f_3**2/(622080*epsilon) + 5087*f_3/(6718464*epsilon) + 49*f_5/(622080*epsilon) - 4246763/(4837294080*epsilon) - 4033*pi**4/(2015539200*epsilon) - pi**6/(117573120*epsilon) - 4033*f_3/(16796160*epsilon**2) - 7*f_5/(933120*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 288971/(268738560*epsilon**2) + 7*f_3/(155520*epsilon**3) - 20131/(33592320*epsilon**3) - pi**4/(27993600*epsilon**3) - f_3/(233280*epsilon**4) + 377/(1866240*epsilon**4) - 1/(29160*epsilon**5)","27659":"-43*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 2419*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) - 113*pi**4/(12441600*epsilon) - 25781/(29859840*epsilon) + f_3**2/(4320*epsilon**2) - 203*f_3/(103680*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 1087/(1244160*epsilon**2) + 7*f_3/(8640*epsilon**3) - 17/(10368*epsilon**3) + 17/(17280*epsilon**4)","27660":"-49*f_3**2/(233280*epsilon) + pi**4*f_3/(2332800*epsilon) + 1153*f_3/(279936*epsilon) - 12521*f_5/(1399680*epsilon) - 359*f_7/(311040*epsilon) - 53*pi**4/(13996800*epsilon) + 7*pi**6/(2519424*epsilon) + 2417/(466560*epsilon) + f_3**2/(38880*epsilon**2) - 59*f_3/(29160*epsilon**2) + 49*f_5/(23328*epsilon**2) - 59/(15552*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(466560*epsilon**2) + f_3/(3888*epsilon**3) - f_5/(3888*epsilon**3) + 79/(77760*epsilon**3) - 1/(6480*epsilon**4)","27661":"49*f_3**2/(46656*epsilon) - 187*f_3/(559872*epsilon) - pi**4*f_3/(466560*epsilon) - 13223*f_5/(1399680*epsilon) - 19*f_7/(15552*epsilon) - 73*pi**4/(27993600*epsilon) + 7*pi**6/(2519424*epsilon) + 50801/(5598720*epsilon) - f_3**2/(7776*epsilon**2) + 41*f_3/(58320*epsilon**2) + 49*f_5/(23328*epsilon**2) - 17/(2916*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(8640*epsilon**3) - 1/(6480*epsilon**4)","27662":"49*f_3**2/(46656*epsilon) - 187*f_3/(559872*epsilon) - pi**4*f_3/(466560*epsilon) - 13223*f_5/(1399680*epsilon) - 19*f_7/(15552*epsilon) - 73*pi**4/(27993600*epsilon) + 7*pi**6/(2519424*epsilon) + 50801/(5598720*epsilon) - f_3**2/(7776*epsilon**2) + 41*f_3/(58320*epsilon**2) + 49*f_5/(23328*epsilon**2) - 17/(2916*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(8640*epsilon**3) - 1/(6480*epsilon**4)","27663":"-49*f_3**2/(233280*epsilon) + pi**4*f_3/(2332800*epsilon) + 3413*f_3/(933120*epsilon) - 2407*f_5/(279936*epsilon) - 359*f_7/(311040*epsilon) - 41*pi**4/(9331200*epsilon) + 7*pi**6/(2519424*epsilon) + 106633/(33592320*epsilon) + f_3**2/(38880*epsilon**2) - 17*f_3/(12960*epsilon**2) + 49*f_5/(23328*epsilon**2) - 41/(12960*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - f_5/(3888*epsilon**3) + 85/(46656*epsilon**3) - 11/(19440*epsilon**4)","27664":"-49*f_3**2/(233280*epsilon) + pi**4*f_3/(2332800*epsilon) + 3413*f_3/(933120*epsilon) - 2407*f_5/(279936*epsilon) - 359*f_7/(311040*epsilon) - 41*pi**4/(9331200*epsilon) + 7*pi**6/(2519424*epsilon) + 106633/(33592320*epsilon) + f_3**2/(38880*epsilon**2) - 17*f_3/(12960*epsilon**2) + 49*f_5/(23328*epsilon**2) - 41/(12960*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - f_5/(3888*epsilon**3) + 85/(46656*epsilon**3) - 11/(19440*epsilon**4)","27665":"23*f_3**2/(2880*epsilon) - f_3*f_5/(60*epsilon) - 4111*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 61*f_5/(8640*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 647/(93312*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 71/(19440*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27666":"23*f_3**2/(2880*epsilon) - f_3*f_5/(60*epsilon) - 4111*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 61*f_5/(8640*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 647/(93312*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 71/(19440*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27667":"-f_3**2/(62208*epsilon) + 4939*f_3/(7464960*epsilon) + 127*f_5/(1866240*epsilon) - 8093/(9953280*epsilon) - 49*pi**4/(111974400*epsilon) + pi**6/(235146240*epsilon) - 551*f_3/(1119744*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(13996800*epsilon**2) + 41821/(44789760*epsilon**2) + 13*f_3/(116640*epsilon**3) - 271/(497664*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 35/(186624*epsilon**4) - 1/(31104*epsilon**5)","27668":"-f_3**2/(62208*epsilon) + 4939*f_3/(7464960*epsilon) + 127*f_5/(1866240*epsilon) - 8093/(9953280*epsilon) - 49*pi**4/(111974400*epsilon) + pi**6/(235146240*epsilon) - 551*f_3/(1119744*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(13996800*epsilon**2) + 41821/(44789760*epsilon**2) + 13*f_3/(116640*epsilon**3) - 271/(497664*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 35/(186624*epsilon**4) - 1/(31104*epsilon**5)","27669":"f_3**2/(103680*epsilon) + 1657*f_3/(33592320*epsilon) + f_5/(46656*epsilon) - 26291/(483729408*epsilon) - pi**6/(156764160*epsilon) + 571*pi**4/(4031078400*epsilon) - 1183*f_3/(11197440*epsilon**2) - f_5/(233280*epsilon**2) - pi**4/(11197440*epsilon**2) + 16939/(89579520*epsilon**2) + 5*f_3/(46656*epsilon**3) - 3137/(11197440*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 25/(124416*epsilon**4) - 13/(233280*epsilon**5)","27670":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(129600*epsilon) + 2029*f_3/(1244160*epsilon) - 143*f_5/(103680*epsilon) - 7*f_7/(5760*epsilon) - 229*pi**4/(12441600*epsilon) + 10901/(3732480*epsilon) + f_3**2/(2160*epsilon**2) - 427*f_3/(103680*epsilon**2) + 29/(51840*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 131/(51840*epsilon**3) + 1/(1440*epsilon**4)","27671":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(129600*epsilon) + 2029*f_3/(1244160*epsilon) - 143*f_5/(103680*epsilon) - 7*f_7/(5760*epsilon) - 229*pi**4/(12441600*epsilon) + 10901/(3732480*epsilon) + f_3**2/(2160*epsilon**2) - 427*f_3/(103680*epsilon**2) + 29/(51840*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 131/(51840*epsilon**3) + 1/(1440*epsilon**4)","27672":"-f_3**2/(311040*epsilon) + 13487*f_3/(8398080*epsilon) + 49*f_5/(311040*epsilon) - 4332811/(1209323520*epsilon) - 2057*pi**4/(503884800*epsilon) - pi**6/(58786560*epsilon) - 2057*f_3/(4199040*epsilon**2) - 7*f_5/(466560*epsilon**2) + 7*pi**4/(9331200*epsilon**2) + 52049/(16796160*epsilon**2) + 7*f_3/(77760*epsilon**3) - 1627/(1679616*epsilon**3) - pi**4/(13996800*epsilon**3) - f_3/(116640*epsilon**4) + 7/(38880*epsilon**4) - 1/(58320*epsilon**5)","27673":"-19*f_3**2/(3240*epsilon) + pi**4*f_3/(64800*epsilon) + 7463*f_3/(311040*epsilon) + f_5/(720*epsilon) + 7*f_7/(1920*epsilon) - 47521/(1866240*epsilon) - 187*pi**4/(9331200*epsilon) + f_3**2/(1080*epsilon**2) - 337*f_3/(19440*epsilon**2) + pi**4/(38880*epsilon**2) + 163/(8640*epsilon**2) + f_3/(324*epsilon**3) - 23/(4860*epsilon**3) + 1/(1620*epsilon**4)","27674":"-19*f_3**2/(3240*epsilon) + pi**4*f_3/(64800*epsilon) + 7463*f_3/(311040*epsilon) + f_5/(720*epsilon) + 7*f_7/(1920*epsilon) - 47521/(1866240*epsilon) - 187*pi**4/(9331200*epsilon) + f_3**2/(1080*epsilon**2) - 337*f_3/(19440*epsilon**2) + pi**4/(38880*epsilon**2) + 163/(8640*epsilon**2) + f_3/(324*epsilon**3) - 23/(4860*epsilon**3) + 1/(1620*epsilon**4)","27675":"-7*f_3**2/(2880*epsilon) - f_3*f_5/(160*epsilon) - 1843*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 169*f_5/(12960*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) - 317/(466560*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - pi**4/(64800*epsilon**2) - 11/(19440*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27676":"-7*f_3**2/(2880*epsilon) - f_3*f_5/(160*epsilon) - 1843*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 169*f_5/(12960*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) - 317/(466560*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - pi**4/(64800*epsilon**2) - 11/(19440*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27677":"11*f_3**2/(960*epsilon) - 29*f_3*f_5/(1440*epsilon) - 4711*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 19*f_5/(2160*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 5791/(466560*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 29/(4860*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27678":"11*f_3**2/(960*epsilon) - 29*f_3*f_5/(1440*epsilon) - 5167*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 11*f_5/(1440*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 6967/(466560*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 61/(9720*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27679":"5*f_3**2/(5832*epsilon) - 277*f_3/(139968*epsilon) + pi**4*f_3/(583200*epsilon) - 1273*f_5/(279936*epsilon) + 323*f_7/(622080*epsilon) - 13*pi**4/(6998400*epsilon) + pi**6/(17635968*epsilon) + 6895/(1119744*epsilon) - 13*f_3**2/(19440*epsilon**2) + 319*f_3/(466560*epsilon**2) + 65*f_5/(11664*epsilon**2) - 133/(23328*epsilon**2) - pi**6/(734832*epsilon**2) + 13*pi**4/(4665600*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(972*epsilon**3) + 79/(38880*epsilon**3) - 1/(3240*epsilon**4)","27680":"5*f_3**2/(5832*epsilon) - 277*f_3/(139968*epsilon) + pi**4*f_3/(583200*epsilon) - 1273*f_5/(279936*epsilon) + 323*f_7/(622080*epsilon) - 13*pi**4/(6998400*epsilon) + pi**6/(17635968*epsilon) + 6895/(1119744*epsilon) - 13*f_3**2/(19440*epsilon**2) + 319*f_3/(466560*epsilon**2) + 65*f_5/(11664*epsilon**2) - 133/(23328*epsilon**2) - pi**6/(734832*epsilon**2) + 13*pi**4/(4665600*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(972*epsilon**3) + 79/(38880*epsilon**3) - 1/(3240*epsilon**4)","27681":"-f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 3659*f_3/(1399680*epsilon) - 7931*f_5/(1399680*epsilon) + 73*f_7/(51840*epsilon) + pi**6/(17635968*epsilon) + 41*pi**4/(6998400*epsilon) + 1139/(622080*epsilon) + f_3**2/(9720*epsilon**2) - 673*f_3/(233280*epsilon**2) + 65*f_5/(11664*epsilon**2) - 163/(62208*epsilon**2) - pi**6/(734832*epsilon**2) - pi**4/(2332800*epsilon**2) + 7*f_3/(9720*epsilon**3) - f_5/(972*epsilon**3) + 1/(720*epsilon**3) - 1/(3240*epsilon**4)","27682":"-f_3**2/(116640*epsilon) + 10243*f_3/(11197440*epsilon) - 139*f_5/(2799360*epsilon) - 10981/(5038848*epsilon) - pi**4/(2799360*epsilon) + 13*pi**6/(352719360*epsilon) - 2743*f_3/(2799360*epsilon**2) - 13*f_5/(233280*epsilon**2) + 13*pi**4/(6998400*epsilon**2) + 164923/(67184640*epsilon**2) + 13*f_3/(58320*epsilon**3) - 401/(373248*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 109/(466560*epsilon**4) - 1/(38880*epsilon**5)","27683":"539*f_3**2/(466560*epsilon) - 2377*f_3/(699840*epsilon) - 11*pi**4*f_3/(4665600*epsilon) - 2245*f_5/(559872*epsilon) - 317*f_7/(622080*epsilon) - pi**4/(1399680*epsilon) + 7*pi**6/(5038848*epsilon) + 7609/(1119744*epsilon) - 11*f_3**2/(77760*epsilon**2) + 5*f_3/(2916*epsilon**2) + 49*f_5/(46656*epsilon**2) - 1853/(466560*epsilon**2) - pi**6/(5878656*epsilon**2) - 7*pi**4/(4665600*epsilon**2) - 7*f_3/(38880*epsilon**3) - f_5/(7776*epsilon**3) + 119/(155520*epsilon**3) - 1/(12960*epsilon**4)","27684":"-f_3**2/(51840*epsilon) + 24743*f_3/(134369280*epsilon) + 13*f_5/(466560*epsilon) - 739999/(2418647040*epsilon) + pi**6/(78382080*epsilon) + 251*pi**4/(806215680*epsilon) - 149*f_3/(933120*epsilon**2) - f_5/(58320*epsilon**2) - pi**4/(6220800*epsilon**2) + 8713/(26873856*epsilon**2) + 23*f_3/(233280*epsilon**3) - 343/(1244160*epsilon**3) + pi**4/(13996800*epsilon**3) - f_3/(29160*epsilon**4) + 133/(933120*epsilon**4) - 7/(233280*epsilon**5)","27685":"f_3**2/(103680*epsilon) + 137*f_3/(6718464*epsilon) + f_5/(46656*epsilon) - 13493/(483729408*epsilon) - pi**6/(156764160*epsilon) + 787*pi**4/(4031078400*epsilon) - 1111*f_3/(11197440*epsilon**2) - f_5/(233280*epsilon**2) - pi**4/(11197440*epsilon**2) + 14251/(89579520*epsilon**2) + 5*f_3/(46656*epsilon**3) - 3029/(11197440*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 25/(124416*epsilon**4) - 13/(233280*epsilon**5)","27686":"f_3**2/(103680*epsilon) + 137*f_3/(6718464*epsilon) + f_5/(46656*epsilon) - 13493/(483729408*epsilon) - pi**6/(156764160*epsilon) + 787*pi**4/(4031078400*epsilon) - 1111*f_3/(11197440*epsilon**2) - f_5/(233280*epsilon**2) - pi**4/(11197440*epsilon**2) + 14251/(89579520*epsilon**2) + 5*f_3/(46656*epsilon**3) - 3029/(11197440*epsilon**3) + pi**4/(55987200*epsilon**3) - 19*f_3/(466560*epsilon**4) + 25/(124416*epsilon**4) - 13/(233280*epsilon**5)","27687":"f_3**2/(77760*epsilon) + 1091*f_3/(134369280*epsilon) + 13*f_5/(466560*epsilon) - 274249/(2418647040*epsilon) + pi**6/(78382080*epsilon) + 1579*pi**4/(4031078400*epsilon) - 13*f_3/(116640*epsilon**2) - f_5/(58320*epsilon**2) - pi**4/(6220800*epsilon**2) + 6013/(26873856*epsilon**2) + 23*f_3/(233280*epsilon**3) - 323/(1244160*epsilon**3) + pi**4/(13996800*epsilon**3) - f_3/(29160*epsilon**4) + 133/(933120*epsilon**4) - 7/(233280*epsilon**5)","27688":"f_3**2/(77760*epsilon) + 1091*f_3/(134369280*epsilon) + 13*f_5/(466560*epsilon) - 274249/(2418647040*epsilon) + pi**6/(78382080*epsilon) + 1579*pi**4/(4031078400*epsilon) - 13*f_3/(116640*epsilon**2) - f_5/(58320*epsilon**2) - pi**4/(6220800*epsilon**2) + 6013/(26873856*epsilon**2) + 23*f_3/(233280*epsilon**3) - 323/(1244160*epsilon**3) + pi**4/(13996800*epsilon**3) - f_3/(29160*epsilon**4) + 133/(933120*epsilon**4) - 7/(233280*epsilon**5)","27689":"-f_3/(31104*epsilon) - f_5/(1152*epsilon) - 7*pi**4/(3110400*epsilon) + 29/(34992*epsilon) - f_3/(1920*epsilon**2) + pi**4/(1036800*epsilon**2) + 977/(8957952*epsilon**2) + f_3/(1440*epsilon**3) - 727/(22394880*epsilon**3) - 319/(373248*epsilon**4) + 119/(155520*epsilon**5) - 1/(4320*epsilon**6)","27690":"-f_3/(31104*epsilon) - f_5/(1152*epsilon) - 7*pi**4/(3110400*epsilon) + 29/(34992*epsilon) - f_3/(1920*epsilon**2) + pi**4/(1036800*epsilon**2) + 977/(8957952*epsilon**2) + f_3/(1440*epsilon**3) - 727/(22394880*epsilon**3) - 319/(373248*epsilon**4) + 119/(155520*epsilon**5) - 1/(4320*epsilon**6)","27691":"13*f_3**2/(2880*epsilon) - 19*f_3*f_5/(1440*epsilon) - 3091*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 41*f_5/(3240*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 575/(93312*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 71/(19440*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27692":"13*f_3**2/(2880*epsilon) - 19*f_3*f_5/(1440*epsilon) - 3091*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 41*f_5/(3240*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 575/(93312*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 71/(19440*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27693":"-7*f_3**2/(2880*epsilon) - f_3*f_5/(160*epsilon) - 1327*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 83*f_5/(4320*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 155/(93312*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 2/(1215*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27694":"f_3**2/(69120*epsilon) - 253*f_3/(414720*epsilon) - 7*f_5/(622080*epsilon) + pi**6/(13063680*epsilon) + 223*pi**4/(223948800*epsilon) + 13481/(134369280*epsilon) + 1907*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 13541/(7464960*epsilon**2) + 163*pi**4/(37324800*epsilon**2) + 37*f_3/(77760*epsilon**3) - 7*pi**4/(1555200*epsilon**3) + 4361/(7464960*epsilon**3) - 7*f_3/(12960*epsilon**4) + 59/(31104*epsilon**4) - 13/(10368*epsilon**5)","27695":"f_3**2/(69120*epsilon) - 253*f_3/(414720*epsilon) - 7*f_5/(622080*epsilon) + pi**6/(13063680*epsilon) + 223*pi**4/(223948800*epsilon) + 13481/(134369280*epsilon) + 1907*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 13541/(7464960*epsilon**2) + 163*pi**4/(37324800*epsilon**2) + 37*f_3/(77760*epsilon**3) - 7*pi**4/(1555200*epsilon**3) + 4361/(7464960*epsilon**3) - 7*f_3/(12960*epsilon**4) + 59/(31104*epsilon**4) - 13/(10368*epsilon**5)","27696":"-149*f_3**2/(103680*epsilon) + 1301*f_3/(1866240*epsilon) + 1229*f_5/(311040*epsilon) - 147179/(89579520*epsilon) - 101*pi**4/(12441600*epsilon) - pi**6/(1224720*epsilon) - 127*f_3/(62208*epsilon**2) + 7*f_5/(51840*epsilon**2) + 1343/(2985984*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 131/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 173/(103680*epsilon**4) - 1/(1728*epsilon**5)","27697":"-149*f_3**2/(103680*epsilon) + 1301*f_3/(1866240*epsilon) + 1229*f_5/(311040*epsilon) - 147179/(89579520*epsilon) - 101*pi**4/(12441600*epsilon) - pi**6/(1224720*epsilon) - 127*f_3/(62208*epsilon**2) + 7*f_5/(51840*epsilon**2) + 1343/(2985984*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 131/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 173/(103680*epsilon**4) - 1/(1728*epsilon**5)","27698":"-7*f_3**2/(17280*epsilon) + pi**4*f_3/(259200*epsilon) + 917*f_3/(829440*epsilon) + 7*f_5/(51840*epsilon) - 7*f_7/(11520*epsilon) - 7*pi**4/(921600*epsilon) + 8309/(59719680*epsilon) + f_3**2/(4320*epsilon**2) - 77*f_3/(34560*epsilon**2) + pi**4/(207360*epsilon**2) + 119/(103680*epsilon**2) + 5*f_3/(3456*epsilon**3) - 49/(25920*epsilon**3) + 17/(34560*epsilon**4)","27699":"-7*f_3**2/(17280*epsilon) + pi**4*f_3/(259200*epsilon) + 917*f_3/(829440*epsilon) + 7*f_5/(51840*epsilon) - 7*f_7/(11520*epsilon) - 7*pi**4/(921600*epsilon) + 8309/(59719680*epsilon) + f_3**2/(4320*epsilon**2) - 77*f_3/(34560*epsilon**2) + pi**4/(207360*epsilon**2) + 119/(103680*epsilon**2) + 5*f_3/(3456*epsilon**3) - 49/(25920*epsilon**3) + 17/(34560*epsilon**4)","27700":"-f_3**2/(622080*epsilon) + 3295*f_3/(6718464*epsilon) - f_5/(20736*epsilon) - 4746841/(4837294080*epsilon) + pi**6/(58786560*epsilon) + 187*pi**4/(671846400*epsilon) - 1757*f_3/(3732480*epsilon**2) + f_5/(311040*epsilon**2) + 29*pi**4/(111974400*epsilon**2) + 8371/(8957952*epsilon**2) + 41*f_3/(233280*epsilon**3) - 11293/(22394880*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 239/(1399680*epsilon**4) - 13/(466560*epsilon**5)","27701":"-f_3**2/(622080*epsilon) + 3295*f_3/(6718464*epsilon) - f_5/(20736*epsilon) - 4746841/(4837294080*epsilon) + pi**6/(58786560*epsilon) + 187*pi**4/(671846400*epsilon) - 1757*f_3/(3732480*epsilon**2) + f_5/(311040*epsilon**2) + 29*pi**4/(111974400*epsilon**2) + 8371/(8957952*epsilon**2) + 41*f_3/(233280*epsilon**3) - 11293/(22394880*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 239/(1399680*epsilon**4) - 13/(466560*epsilon**5)","27702":"-f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 239*f_3/(93312*epsilon) - 4537*f_5/(699840*epsilon) + 79*f_7/(155520*epsilon) + pi**6/(17635968*epsilon) + 41*pi**4/(9331200*epsilon) + 79861/(33592320*epsilon) + f_3**2/(9720*epsilon**2) - 367*f_3/(155520*epsilon**2) + 65*f_5/(11664*epsilon**2) - 1045/(373248*epsilon**2) - pi**6/(734832*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(2160*epsilon**3) - f_5/(972*epsilon**3) + 29/(14580*epsilon**3) - 11/(19440*epsilon**4)","27703":"-f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 239*f_3/(93312*epsilon) - 4537*f_5/(699840*epsilon) + 79*f_7/(155520*epsilon) + pi**6/(17635968*epsilon) + 41*pi**4/(9331200*epsilon) + 79861/(33592320*epsilon) + f_3**2/(9720*epsilon**2) - 367*f_3/(155520*epsilon**2) + 65*f_5/(11664*epsilon**2) - 1045/(373248*epsilon**2) - pi**6/(734832*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(2160*epsilon**3) - f_5/(972*epsilon**3) + 29/(14580*epsilon**3) - 11/(19440*epsilon**4)","27704":"f_3**2/(960*epsilon) - 7*f_3*f_5/(720*epsilon) - 2587*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 383*f_5/(25920*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 2203/(466560*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 7/(2430*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27705":"f_3**2/(960*epsilon) - 7*f_3*f_5/(720*epsilon) - 2587*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 383*f_5/(25920*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 2203/(466560*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 7/(2430*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27706":"-37*f_3**2/(2880*epsilon) + f_3*f_5/(240*epsilon) + 233*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 191*f_5/(8640*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) - 2657/(466560*epsilon) + 49*pi**4/(1555200*epsilon) + pi**6/(217728*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - pi**4/(64800*epsilon**2) + 17/(9720*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27707":"f_3**2/(960*epsilon) - 7*f_3*f_5/(720*epsilon) - 2491*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 29*f_5/(2160*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + 1807/(466560*epsilon) + pi**6/(217728*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 47/(19440*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27708":"f_3**2/(960*epsilon) - 7*f_3*f_5/(720*epsilon) - 2491*f_3/(155520*epsilon) + f_3_5/(160*epsilon) - 29*f_5/(2160*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 49*pi**4/(1555200*epsilon) + 1807/(466560*epsilon) + pi**6/(217728*epsilon) + 13*f_3/(1296*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 47/(19440*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + 1/(1620*epsilon**3)","27709":"f_3**2/(93312*epsilon) - pi**4*f_3/(4665600*epsilon) + 31*f_3/(279936*epsilon) - 71*f_5/(2799360*epsilon) - 67*f_7/(207360*epsilon) - 5041/(33592320*epsilon) - 5*pi**6/(35271936*epsilon) + 13*pi**4/(13996800*epsilon) - f_3**2/(77760*epsilon**2) - 113*f_3/(466560*epsilon**2) + 155*f_5/(93312*epsilon**2) - 19/(11664*epsilon**2) - pi**4/(4665600*epsilon**2) + pi**6/(5878656*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7*f_5/(3888*epsilon**3) + 169/(77760*epsilon**3) - 13/(19440*epsilon**4)","27710":"f_3**2/(93312*epsilon) - pi**4*f_3/(4665600*epsilon) + 31*f_3/(279936*epsilon) - 71*f_5/(2799360*epsilon) - 67*f_7/(207360*epsilon) - 5041/(33592320*epsilon) - 5*pi**6/(35271936*epsilon) + 13*pi**4/(13996800*epsilon) - f_3**2/(77760*epsilon**2) - 113*f_3/(466560*epsilon**2) + 155*f_5/(93312*epsilon**2) - 19/(11664*epsilon**2) - pi**4/(4665600*epsilon**2) + pi**6/(5878656*epsilon**2) + 7*f_3/(19440*epsilon**3) - 7*f_5/(3888*epsilon**3) + 169/(77760*epsilon**3) - 13/(19440*epsilon**4)","27711":"67*f_3**2/(207360*epsilon) - 563*f_3/(1866240*epsilon) - 257*f_5/(311040*epsilon) - 13*pi**6/(39191040*epsilon) - 179*pi**4/(74649600*epsilon) + 8837/(11943936*epsilon) - 901*f_3/(1244160*epsilon**2) + 79*f_5/(103680*epsilon**2) - 5927/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 791/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","27712":"67*f_3**2/(207360*epsilon) - 563*f_3/(1866240*epsilon) - 257*f_5/(311040*epsilon) - 13*pi**6/(39191040*epsilon) - 179*pi**4/(74649600*epsilon) + 8837/(11943936*epsilon) - 901*f_3/(1244160*epsilon**2) + 79*f_5/(103680*epsilon**2) - 5927/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 791/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","27713":"-7*f_3**2/(17280*epsilon) + pi**4*f_3/(259200*epsilon) + 917*f_3/(829440*epsilon) + 7*f_5/(51840*epsilon) - 7*f_7/(11520*epsilon) - 7*pi**4/(921600*epsilon) + 16949/(59719680*epsilon) + f_3**2/(4320*epsilon**2) - 77*f_3/(34560*epsilon**2) + pi**4/(207360*epsilon**2) + 119/(103680*epsilon**2) + 5*f_3/(3456*epsilon**3) - 49/(25920*epsilon**3) + 17/(34560*epsilon**4)","27714":"-7*f_3**2/(17280*epsilon) + pi**4*f_3/(259200*epsilon) + 917*f_3/(829440*epsilon) + 7*f_5/(51840*epsilon) - 7*f_7/(11520*epsilon) - 7*pi**4/(921600*epsilon) + 16949/(59719680*epsilon) + f_3**2/(4320*epsilon**2) - 77*f_3/(34560*epsilon**2) + pi**4/(207360*epsilon**2) + 119/(103680*epsilon**2) + 5*f_3/(3456*epsilon**3) - 49/(25920*epsilon**3) + 17/(34560*epsilon**4)","27715":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 7931*f_3/(622080*epsilon) + f_5/(640*epsilon) + 7*f_7/(3840*epsilon) - 10685/(746496*epsilon) - 187*pi**4/(18662400*epsilon) + f_3**2/(2160*epsilon**2) - 337*f_3/(38880*epsilon**2) + pi**4/(77760*epsilon**2) + 173/(17280*epsilon**2) + f_3/(648*epsilon**3) - 23/(9720*epsilon**3) + 1/(3240*epsilon**4)","27716":"-19*f_3**2/(6480*epsilon) + pi**4*f_3/(129600*epsilon) + 7931*f_3/(622080*epsilon) + f_5/(640*epsilon) + 7*f_7/(3840*epsilon) - 10685/(746496*epsilon) - 187*pi**4/(18662400*epsilon) + f_3**2/(2160*epsilon**2) - 337*f_3/(38880*epsilon**2) + pi**4/(77760*epsilon**2) + 173/(17280*epsilon**2) + f_3/(648*epsilon**3) - 23/(9720*epsilon**3) + 1/(3240*epsilon**4)","27717":"11*f_3**2/(103680*epsilon) + 2021*f_3/(933120*epsilon) - 1667*f_5/(311040*epsilon) - 199*pi**4/(37324800*epsilon) + 473/(5598720*epsilon) + 29*pi**6/(9797760*epsilon) + 1603*f_3/(622080*epsilon**2) - 109*f_5/(51840*epsilon**2) - 3943/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(3240*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27718":"11*f_3**2/(103680*epsilon) + 2021*f_3/(933120*epsilon) - 1667*f_5/(311040*epsilon) - 199*pi**4/(37324800*epsilon) + 473/(5598720*epsilon) + 29*pi**6/(9797760*epsilon) + 1603*f_3/(622080*epsilon**2) - 109*f_5/(51840*epsilon**2) - 3943/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(3240*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27719":"397*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 41*pi**4/(12441600*epsilon) + 57451/(134369280*epsilon) - 35*f_3/(20736*epsilon**2) + 47/(3317760*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 39421/(14929920*epsilon**3) + 809/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27720":"397*f_3/(248832*epsilon) - f_5/(34560*epsilon) - 41*pi**4/(12441600*epsilon) + 57451/(134369280*epsilon) - 35*f_3/(20736*epsilon**2) + 47/(3317760*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 39421/(14929920*epsilon**3) + 809/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27721":"f_3**2/(1296*epsilon) - 4619*f_3/(311040*epsilon) + 539*f_5/(25920*epsilon) + 133*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - 4793/(1866240*epsilon) + pi**4/(57600*epsilon) - f_3**2/(2160*epsilon**2) + 193*f_3/(17280*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(57600*epsilon**2) + 277/(622080*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3) - 1/(432*epsilon**3) + 1/(720*epsilon**4)","27722":"f_3**2/(1296*epsilon) - 4619*f_3/(311040*epsilon) + 539*f_5/(25920*epsilon) + 133*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - 4793/(1866240*epsilon) + pi**4/(57600*epsilon) - f_3**2/(2160*epsilon**2) + 193*f_3/(17280*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(57600*epsilon**2) + 277/(622080*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3) - 1/(432*epsilon**3) + 1/(720*epsilon**4)","27723":"19*f_3**2/(186624*epsilon) + 5177*f_3/(16796160*epsilon) - 85*f_5/(279936*epsilon) - 1616743/(1209323520*epsilon) + pi**6/(176359680*epsilon) + pi**4/(8398080*epsilon) - 1267*f_3/(1866240*epsilon**2) + 53*f_5/(466560*epsilon**2) + 29*pi**4/(55987200*epsilon**2) + 469/(279936*epsilon**2) + 41*f_3/(116640*epsilon**3) - 1291/(1399680*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 23/(87480*epsilon**4) - 1/(29160*epsilon**5)","27724":"401*f_3**2/(466560*epsilon) - 9901*f_3/(2799360*epsilon) + pi**4*f_3/(466560*epsilon) - 4709*f_5/(2799360*epsilon) - 13*f_7/(34560*epsilon) - 67*pi**4/(13996800*epsilon) + pi**6/(35271936*epsilon) + 65287/(11197440*epsilon) - 7*f_3**2/(9720*epsilon**2) + 31*f_3/(14580*epsilon**2) + 65*f_5/(23328*epsilon**2) - 1711/(373248*epsilon**2) - pi**6/(1469664*epsilon**2) + 7*pi**4/(2332800*epsilon**2) - f_3/(2430*epsilon**3) - f_5/(1944*epsilon**3) + 13/(9720*epsilon**3) - 1/(6480*epsilon**4)","27725":"f_3**2/(25920*epsilon) - 839*f_3/(1244160*epsilon) + 73*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) - 5185/(26873856*epsilon) + 11*pi**4/(6220800*epsilon) + 11*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(518400*epsilon**2) - 143/(1990656*epsilon**2) - 7*f_3/(8640*epsilon**3) + 12851/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27726":"f_3**2/(25920*epsilon) - 839*f_3/(1244160*epsilon) + 73*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) - 5185/(26873856*epsilon) + 11*pi**4/(6220800*epsilon) + 11*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(518400*epsilon**2) - 143/(1990656*epsilon**2) - 7*f_3/(8640*epsilon**3) + 12851/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27727":"-43*f_3**2/(25920*epsilon) + pi**4*f_3/(129600*epsilon) + 2041*f_3/(414720*epsilon) - 13*f_5/(103680*epsilon) - 293/(103680*epsilon) - 581*pi**4/(37324800*epsilon) + f_3**2/(2160*epsilon**2) - 1553*f_3/(311040*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 211/(51840*epsilon**2) + 37*f_3/(25920*epsilon**3) - 97/(31104*epsilon**3) + 13/(12960*epsilon**4)","27728":"-43*f_3**2/(25920*epsilon) + pi**4*f_3/(129600*epsilon) + 2041*f_3/(414720*epsilon) - 13*f_5/(103680*epsilon) - 293/(103680*epsilon) - 581*pi**4/(37324800*epsilon) + f_3**2/(2160*epsilon**2) - 1553*f_3/(311040*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 211/(51840*epsilon**2) + 37*f_3/(25920*epsilon**3) - 97/(31104*epsilon**3) + 13/(12960*epsilon**4)","27729":"-f_3**2/(648*epsilon) + pi**4*f_3/(259200*epsilon) + 709*f_3/(77760*epsilon) - 53*f_5/(4860*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(489888*epsilon) - pi**4/(103680*epsilon) + f_3**2/(1440*epsilon**2) - 859*f_3/(51840*epsilon**2) + 119*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27730":"-f_3**2/(648*epsilon) + pi**4*f_3/(259200*epsilon) + 709*f_3/(77760*epsilon) - 53*f_5/(4860*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(489888*epsilon) - pi**4/(103680*epsilon) + f_3**2/(1440*epsilon**2) - 859*f_3/(51840*epsilon**2) + 119*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27731":"-f_3**2/(69120*epsilon) - 19*f_3/(276480*epsilon) + 29*f_5/(103680*epsilon) + 17011/(179159040*epsilon) + 13*pi**4/(12441600*epsilon) + pi**6/(6531840*epsilon) - 899*f_3/(1244160*epsilon**2) - 13*f_5/(34560*epsilon**2) - pi**4/(165888*epsilon**2) + 26329/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 9377/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","27732":"-f_3**2/(69120*epsilon) - 19*f_3/(276480*epsilon) + 29*f_5/(103680*epsilon) + 17011/(179159040*epsilon) + 13*pi**4/(12441600*epsilon) + pi**6/(6531840*epsilon) - 899*f_3/(1244160*epsilon**2) - 13*f_5/(34560*epsilon**2) - pi**4/(165888*epsilon**2) + 26329/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 9377/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","27733":"f_3**2/(2592*epsilon) - 259*f_3/(38880*epsilon) - pi**4*f_3/(172800*epsilon) + 25*f_5/(2592*epsilon) - 241*f_7/(103680*epsilon) + pi**4/(518400*epsilon) + pi**6/(1959552*epsilon) + 7*f_3**2/(8640*epsilon**2) + 641*f_3/(51840*epsilon**2) - 17*f_5/(1152*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","27734":"f_3**2/(2592*epsilon) - 259*f_3/(38880*epsilon) - pi**4*f_3/(172800*epsilon) + 25*f_5/(2592*epsilon) - 241*f_7/(103680*epsilon) + pi**4/(518400*epsilon) + pi**6/(1959552*epsilon) + 7*f_3**2/(8640*epsilon**2) + 641*f_3/(51840*epsilon**2) - 17*f_5/(1152*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","27735":"-1331*f_3/(1244160*epsilon) - 31*f_5/(103680*epsilon) + 7*pi**4/(4147200*epsilon) + 112063/(134369280*epsilon) - 199*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 8117/(9953280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 42301/(14929920*epsilon**3) + 713/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27736":"-1331*f_3/(1244160*epsilon) - 31*f_5/(103680*epsilon) + 7*pi**4/(4147200*epsilon) + 112063/(134369280*epsilon) - 199*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 8117/(9953280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 42301/(14929920*epsilon**3) + 713/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27737":"f_3**2/(69120*epsilon) - 343*f_3/(414720*epsilon) - 7*f_5/(622080*epsilon) + pi**6/(13063680*epsilon) + 223*pi**4/(223948800*epsilon) + 35351/(134369280*epsilon) + 1907*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 14081/(7464960*epsilon**2) + 163*pi**4/(37324800*epsilon**2) + 37*f_3/(77760*epsilon**3) - 7*pi**4/(1555200*epsilon**3) + 4361/(7464960*epsilon**3) - 7*f_3/(12960*epsilon**4) + 59/(31104*epsilon**4) - 13/(10368*epsilon**5)","27738":"f_3**2/(69120*epsilon) - 343*f_3/(414720*epsilon) - 7*f_5/(622080*epsilon) + pi**6/(13063680*epsilon) + 223*pi**4/(223948800*epsilon) + 35351/(134369280*epsilon) + 1907*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 14081/(7464960*epsilon**2) + 163*pi**4/(37324800*epsilon**2) + 37*f_3/(77760*epsilon**3) - 7*pi**4/(1555200*epsilon**3) + 4361/(7464960*epsilon**3) - 7*f_3/(12960*epsilon**4) + 59/(31104*epsilon**4) - 13/(10368*epsilon**5)","27739":"-f_3**2/(1620*epsilon) + pi**4*f_3/(86400*epsilon) + 1063*f_3/(155520*epsilon) - 1391*f_5/(155520*epsilon) + 241*f_7/(51840*epsilon) - pi**6/(326592*epsilon) - pi**4/(155520*epsilon) - 7*f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 109*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27740":"-f_3**2/(1620*epsilon) + pi**4*f_3/(86400*epsilon) + 1063*f_3/(155520*epsilon) - 1391*f_5/(155520*epsilon) + 241*f_7/(51840*epsilon) - pi**6/(326592*epsilon) - pi**4/(155520*epsilon) - 7*f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 109*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27741":"-f_3**2/(1920*epsilon) + 739*f_3/(829440*epsilon) - f_5/(6480*epsilon) - 225413/(179159040*epsilon) + pi**6/(2903040*epsilon) + 23*pi**4/(6220800*epsilon) - 503*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(165888*epsilon**2) + 2501/(2985984*epsilon**2) + f_3/(432*epsilon**3) - 7361/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","27742":"-f_3**2/(1920*epsilon) + 739*f_3/(829440*epsilon) - f_5/(6480*epsilon) - 225413/(179159040*epsilon) + pi**6/(2903040*epsilon) + 23*pi**4/(6220800*epsilon) - 503*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(165888*epsilon**2) + 2501/(2985984*epsilon**2) + f_3/(432*epsilon**3) - 7361/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","27743":"-17*f_3**2/(2880*epsilon) - f_3*f_5/(360*epsilon) - 203*f_3/(51840*epsilon) + f_3_5/(160*epsilon) - 349*f_5/(17280*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 1/(15552*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11*f_3/(1152*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 101/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","27744":"-17*f_3**2/(2880*epsilon) - f_3*f_5/(360*epsilon) - 203*f_3/(51840*epsilon) + f_3_5/(160*epsilon) - 349*f_5/(17280*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 1/(15552*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11*f_3/(1152*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 101/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","27745":"-f_3**2/(103680*epsilon) - 689*f_3/(50388480*epsilon) + 7*f_5/(699840*epsilon) - 31*pi**4/(447897600*epsilon) + pi**6/(156764160*epsilon) + 30269/(268738560*epsilon) - 6473*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) - 193*pi**4/(671846400*epsilon**2) + 16865/(80621568*epsilon**2) + 13*f_3/(87480*epsilon**3) - 24517/(67184640*epsilon**3) + 7*pi**4/(27993600*epsilon**3) - 13*f_3/(233280*epsilon**4) + 559/(2799360*epsilon**4) - 19/(466560*epsilon**5)","27746":"-f_3**2/(103680*epsilon) - 689*f_3/(50388480*epsilon) + 7*f_5/(699840*epsilon) - 31*pi**4/(447897600*epsilon) + pi**6/(156764160*epsilon) + 30269/(268738560*epsilon) - 6473*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) - 193*pi**4/(671846400*epsilon**2) + 16865/(80621568*epsilon**2) + 13*f_3/(87480*epsilon**3) - 24517/(67184640*epsilon**3) + 7*pi**4/(27993600*epsilon**3) - 13*f_3/(233280*epsilon**4) + 559/(2799360*epsilon**4) - 19/(466560*epsilon**5)","27747":"f_3**2/(11520*epsilon) - 7207*f_3/(44789760*epsilon) - f_5/(31104*epsilon) - 43*pi**4/(55987200*epsilon) - pi**6/(17418240*epsilon) + 52987/(268738560*epsilon) + 1831*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) - 1667/(4478976*epsilon**2) + 67*pi**4/(74649600*epsilon**2) - f_3/(2160*epsilon**3) - pi**4/(1036800*epsilon**3) + 7229/(7464960*epsilon**3) + 7*f_3/(25920*epsilon**4) - 41/(51840*epsilon**4) + 11/(51840*epsilon**5)","27748":"f_3**2/(11520*epsilon) - 7207*f_3/(44789760*epsilon) - f_5/(31104*epsilon) - 43*pi**4/(55987200*epsilon) - pi**6/(17418240*epsilon) + 52987/(268738560*epsilon) + 1831*f_3/(7464960*epsilon**2) + f_5/(25920*epsilon**2) - 1667/(4478976*epsilon**2) + 67*pi**4/(74649600*epsilon**2) - f_3/(2160*epsilon**3) - pi**4/(1036800*epsilon**3) + 7229/(7464960*epsilon**3) + 7*f_3/(25920*epsilon**4) - 41/(51840*epsilon**4) + 11/(51840*epsilon**5)","27749":"f_3**2/(480*epsilon) - 35*f_3/(15552*epsilon) - pi**4*f_3/(51840*epsilon) + 55*f_5/(7776*epsilon) - 71*f_7/(17280*epsilon) - pi**6/(326592*epsilon) + pi**4/(34560*epsilon) + f_3**2/(864*epsilon**2) + 371*f_3/(25920*epsilon**2) - 85*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","27750":"f_3**2/(480*epsilon) - 35*f_3/(15552*epsilon) - pi**4*f_3/(51840*epsilon) + 55*f_5/(7776*epsilon) - 71*f_7/(17280*epsilon) - pi**6/(326592*epsilon) + pi**4/(34560*epsilon) + f_3**2/(864*epsilon**2) + 371*f_3/(25920*epsilon**2) - 85*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","27751":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(259200*epsilon) + 1063*f_3/(155520*epsilon) - 1771*f_5/(155520*epsilon) + 113*f_7/(17280*epsilon) - pi**6/(489888*epsilon) - pi**4/(155520*epsilon) + f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 101*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27752":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(259200*epsilon) + 1063*f_3/(155520*epsilon) - 1771*f_5/(155520*epsilon) + 113*f_7/(17280*epsilon) - pi**6/(489888*epsilon) - pi**4/(155520*epsilon) + f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 101*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27753":"-13*f_3**2/(103680*epsilon) + 2357*f_3/(933120*epsilon) - 917*f_5/(311040*epsilon) - pi**6/(9797760*epsilon) - 7*pi**4/(37324800*epsilon) + 10181/(5598720*epsilon) - 1613*f_3/(622080*epsilon**2) + 191*f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 97/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 1/(2592*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27754":"-13*f_3**2/(103680*epsilon) + 2357*f_3/(933120*epsilon) - 917*f_5/(311040*epsilon) - pi**6/(9797760*epsilon) - 7*pi**4/(37324800*epsilon) + 10181/(5598720*epsilon) - 1613*f_3/(622080*epsilon**2) + 191*f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 97/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 1/(2592*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27755":"f_3**2/(4320*epsilon) - 403*f_3/(51840*epsilon) + 2293*f_5/(155520*epsilon) - 17513/(3732480*epsilon) - pi**6/(326592*epsilon) + pi**4/(3110400*epsilon) - f_3**2/(2160*epsilon**2) + 145*f_3/(10368*epsilon**2) - 7*f_5/(288*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(163296*epsilon**2) + 3911/(622080*epsilon**2) - f_3/(240*epsilon**3) + f_5/(216*epsilon**3) - 53/(12960*epsilon**3) + 1/(432*epsilon**4)","27756":"f_3**2/(4320*epsilon) - 403*f_3/(51840*epsilon) + 2293*f_5/(155520*epsilon) - 17513/(3732480*epsilon) - pi**6/(326592*epsilon) + pi**4/(3110400*epsilon) - f_3**2/(2160*epsilon**2) + 145*f_3/(10368*epsilon**2) - 7*f_5/(288*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(163296*epsilon**2) + 3911/(622080*epsilon**2) - f_3/(240*epsilon**3) + f_5/(216*epsilon**3) - 53/(12960*epsilon**3) + 1/(432*epsilon**4)","27757":"-107*f_3/(311040*epsilon) + 13*pi**4/(24883200*epsilon) + 888841/(322486272*epsilon) + 41*f_3/(69120*epsilon**2) - 543677/(268738560*epsilon**2) - f_3/(1728*epsilon**3) - 66211/(44789760*epsilon**3) + 12989/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 29/(25920*epsilon**6)","27758":"-107*f_3/(311040*epsilon) + 13*pi**4/(24883200*epsilon) + 888841/(322486272*epsilon) + 41*f_3/(69120*epsilon**2) - 543677/(268738560*epsilon**2) - f_3/(1728*epsilon**3) - 66211/(44789760*epsilon**3) + 12989/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 29/(25920*epsilon**6)","27759":"-17*f_3**2/(2880*epsilon) - f_3*f_5/(360*epsilon) - 203*f_3/(51840*epsilon) + f_3_5/(160*epsilon) - 349*f_5/(17280*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 1/(15552*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11*f_3/(1152*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 101/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","27760":"-17*f_3**2/(2880*epsilon) - f_3*f_5/(360*epsilon) - 203*f_3/(51840*epsilon) + f_3_5/(160*epsilon) - 349*f_5/(17280*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) + 1/(15552*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11*f_3/(1152*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 101/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","27761":"-541877/(725594112*epsilon) + 11803529/(21767823360*epsilon**2) - 47725/(241864704*epsilon**3) + 2737/(60466176*epsilon**4) - 11/(1679616*epsilon**5) + 1/(2099520*epsilon**6)","27762":"-89*f_3**2/(207360*epsilon) + 679*f_3/(1866240*epsilon) - 83*f_5/(124416*epsilon) - 6451/(8957952*epsilon) + 47*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 11*f_3/(248832*epsilon**2) - 41*f_5/(103680*epsilon**2) - 2717/(2488320*epsilon**2) + 13*pi**4/(2488320*epsilon**2) + f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 2267/(2488320*epsilon**3) - f_3/(1440*epsilon**4) + 91/(51840*epsilon**4) - 19/(17280*epsilon**5)","27763":"-89*f_3**2/(207360*epsilon) + 679*f_3/(1866240*epsilon) - 83*f_5/(124416*epsilon) - 6451/(8957952*epsilon) + 47*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 11*f_3/(248832*epsilon**2) - 41*f_5/(103680*epsilon**2) - 2717/(2488320*epsilon**2) + 13*pi**4/(2488320*epsilon**2) + f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 2267/(2488320*epsilon**3) - f_3/(1440*epsilon**4) + 91/(51840*epsilon**4) - 19/(17280*epsilon**5)","27764":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(129600*epsilon) + 2581*f_3/(1244160*epsilon) - 31*f_5/(34560*epsilon) - 7*f_7/(5760*epsilon) - 229*pi**4/(12441600*epsilon) + 1525/(746496*epsilon) + f_3**2/(2160*epsilon**2) - 427*f_3/(103680*epsilon**2) + 59/(51840*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 131/(51840*epsilon**3) + 1/(1440*epsilon**4)","27765":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(129600*epsilon) + 2581*f_3/(1244160*epsilon) - 31*f_5/(34560*epsilon) - 7*f_7/(5760*epsilon) - 229*pi**4/(12441600*epsilon) + 1525/(746496*epsilon) + f_3**2/(2160*epsilon**2) - 427*f_3/(103680*epsilon**2) + 59/(51840*epsilon**2) + pi**4/(69120*epsilon**2) + f_3/(576*epsilon**3) - 131/(51840*epsilon**3) + 1/(1440*epsilon**4)","27766":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(129600*epsilon) + 2327*f_3/(1244160*epsilon) - 67*f_5/(34560*epsilon) - 7*f_7/(5760*epsilon) - 137*pi**4/(12441600*epsilon) + 54889/(29859840*epsilon) + f_3**2/(2160*epsilon**2) - 557*f_3/(103680*epsilon**2) + pi**4/(207360*epsilon**2) + 1139/(311040*epsilon**2) + 7*f_3/(1728*epsilon**3) - 41/(8640*epsilon**3) + 17/(17280*epsilon**4)","27767":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(129600*epsilon) + 2327*f_3/(1244160*epsilon) - 67*f_5/(34560*epsilon) - 7*f_7/(5760*epsilon) - 137*pi**4/(12441600*epsilon) + 54889/(29859840*epsilon) + f_3**2/(2160*epsilon**2) - 557*f_3/(103680*epsilon**2) + pi**4/(207360*epsilon**2) + 1139/(311040*epsilon**2) + 7*f_3/(1728*epsilon**3) - 41/(8640*epsilon**3) + 17/(17280*epsilon**4)","27768":"-13*f_3**2/(20736*epsilon) + 1903*f_3/(1244160*epsilon) + f_5/(15552*epsilon) - 863/(414720*epsilon) - pi**4/(248832*epsilon) + 11*pi**6/(4898880*epsilon) - 53*f_3/(124416*epsilon**2) - 101*f_5/(51840*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","27769":"-13*f_3**2/(20736*epsilon) + 1903*f_3/(1244160*epsilon) + f_5/(15552*epsilon) - 863/(414720*epsilon) - pi**4/(248832*epsilon) + 11*pi**6/(4898880*epsilon) - 53*f_3/(124416*epsilon**2) - 101*f_5/(51840*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","27770":"-f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 1031*f_3/(155520*epsilon) - 1591*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**4/(51840*epsilon) - pi**6/(1959552*epsilon) + f_3**2/(1440*epsilon**2) - 739*f_3/(51840*epsilon**2) + 107*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27771":"-f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 1031*f_3/(155520*epsilon) - 1591*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**4/(51840*epsilon) - pi**6/(1959552*epsilon) + f_3**2/(1440*epsilon**2) - 739*f_3/(51840*epsilon**2) + 107*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27772":"-f_3**2/(69120*epsilon) + 1339*f_3/(933120*epsilon) + 77*f_5/(311040*epsilon) - 639721/(268738560*epsilon) - 967*pi**4/(223948800*epsilon) - pi**6/(13063680*epsilon) - 6989*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) - 121*pi**4/(37324800*epsilon**2) + 7657/(1492992*epsilon**2) + 103*f_3/(38880*epsilon**3) - 46649/(7464960*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 23*f_3/(12960*epsilon**4) + 245/(62208*epsilon**4) - 61/(51840*epsilon**5)","27773":"-f_3**2/(69120*epsilon) + 1339*f_3/(933120*epsilon) + 77*f_5/(311040*epsilon) - 639721/(268738560*epsilon) - 967*pi**4/(223948800*epsilon) - pi**6/(13063680*epsilon) - 6989*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) - 121*pi**4/(37324800*epsilon**2) + 7657/(1492992*epsilon**2) + 103*f_3/(38880*epsilon**3) - 46649/(7464960*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 23*f_3/(12960*epsilon**4) + 245/(62208*epsilon**4) - 61/(51840*epsilon**5)","27774":"-43*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 5741*f_3/(2488320*epsilon) - f_5/(103680*epsilon) - 23383/(11943936*epsilon) - 461*pi**4/(74649600*epsilon) + f_3**2/(4320*epsilon**2) - 829*f_3/(311040*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 331/(103680*epsilon**2) + 67*f_3/(51840*epsilon**3) - 17/(7776*epsilon**3) + 67/(103680*epsilon**4)","27775":"-43*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 5741*f_3/(2488320*epsilon) - f_5/(103680*epsilon) - 23383/(11943936*epsilon) - 461*pi**4/(74649600*epsilon) + f_3**2/(4320*epsilon**2) - 829*f_3/(311040*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 331/(103680*epsilon**2) + 67*f_3/(51840*epsilon**3) - 17/(7776*epsilon**3) + 67/(103680*epsilon**4)","27776":"f_3**2/(3240*epsilon) - 125*f_3/(7776*epsilon) + pi**4*f_3/(259200*epsilon) + 25*f_5/(972*epsilon) - 113*f_7/(17280*epsilon) - pi**4/(48600*epsilon) - 1/(15552*epsilon) + pi**6/(489888*epsilon) - f_3**2/(4320*epsilon**2) + 673*f_3/(25920*epsilon**2) - 149*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 101/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","27777":"f_3**2/(3240*epsilon) - 125*f_3/(7776*epsilon) + pi**4*f_3/(259200*epsilon) + 25*f_5/(972*epsilon) - 113*f_7/(17280*epsilon) - pi**4/(48600*epsilon) - 1/(15552*epsilon) + pi**6/(489888*epsilon) - f_3**2/(4320*epsilon**2) + 673*f_3/(25920*epsilon**2) - 149*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 101/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","27778":"-f_3**2/(11520*epsilon) - 4849*f_3/(1866240*epsilon) - 257*f_5/(103680*epsilon) - pi**4/(153600*epsilon) - pi**6/(3265920*epsilon) + 427883/(53747712*epsilon) + 313*f_3/(311040*epsilon**2) + 29*f_5/(17280*epsilon**2) - 61873/(14929920*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 8827/(3732480*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(6912*epsilon**4) - 7/(5184*epsilon**5)","27779":"-f_3**2/(11520*epsilon) - 4849*f_3/(1866240*epsilon) - 257*f_5/(103680*epsilon) - pi**4/(153600*epsilon) - pi**6/(3265920*epsilon) + 427883/(53747712*epsilon) + 313*f_3/(311040*epsilon**2) + 29*f_5/(17280*epsilon**2) - 61873/(14929920*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 8827/(3732480*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(6912*epsilon**4) - 7/(5184*epsilon**5)","27780":"61*f_3**2/(103680*epsilon) - 413*f_3/(116640*epsilon) + 559*f_5/(155520*epsilon) - 12097/(5598720*epsilon) - 187*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 43*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 323/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27781":"61*f_3**2/(103680*epsilon) - 413*f_3/(116640*epsilon) + 559*f_5/(155520*epsilon) - 12097/(5598720*epsilon) - 187*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 43*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 323/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","27782":"-3*f_3**2/(320*epsilon) + f_3*f_5/(1440*epsilon) + 23*f_3/(17280*epsilon) + f_3_5/(160*epsilon) - 1057*f_5/(51840*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) - 317/(77760*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11*f_3/(1152*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 37/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","27783":"-3*f_3**2/(320*epsilon) + f_3*f_5/(1440*epsilon) + 23*f_3/(17280*epsilon) + f_3_5/(160*epsilon) - 1057*f_5/(51840*epsilon) + 2891*f_7/(69120*epsilon) - 2063*pi**8/(1088640000*epsilon) - 317/(77760*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11*f_3/(1152*epsilon**2) + f_5/(288*epsilon**2) - 49*f_7/(5760*epsilon**2) - 37/(51840*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","27784":"43*f_3/(1244160*epsilon) + pi**4/(6220800*epsilon) + 182539/(2418647040*epsilon) - 47*f_3/(414720*epsilon**2) - 65947/(806215680*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 10759/(67184640*epsilon**3) - 697/(2239488*epsilon**4) + 29/(93312*epsilon**5) - 13/(77760*epsilon**6)","27785":"43*f_3/(1244160*epsilon) + pi**4/(6220800*epsilon) + 182539/(2418647040*epsilon) - 47*f_3/(414720*epsilon**2) - 65947/(806215680*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 10759/(67184640*epsilon**3) - 697/(2239488*epsilon**4) + 29/(93312*epsilon**5) - 13/(77760*epsilon**6)","27786":"f_3**2/(622080*epsilon) - 343*f_3/(11197440*epsilon) + 83*f_5/(933120*epsilon) - pi**6/(29393280*epsilon) - pi**4/(8294400*epsilon) + 3983/(268738560*epsilon) + 551*f_3/(3732480*epsilon**2) - 11*f_5/(311040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 179/(1244160*epsilon**2) - 11*f_3/(38880*epsilon**3) + 101/(2488320*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 43/(103680*epsilon**4) + 11/(51840*epsilon**5)","27787":"f_3**2/(622080*epsilon) - 343*f_3/(11197440*epsilon) + 83*f_5/(933120*epsilon) - pi**6/(29393280*epsilon) - pi**4/(8294400*epsilon) + 3983/(268738560*epsilon) + 551*f_3/(3732480*epsilon**2) - 11*f_5/(311040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 179/(1244160*epsilon**2) - 11*f_3/(38880*epsilon**3) + 101/(2488320*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 43/(103680*epsilon**4) + 11/(51840*epsilon**5)","27788":"-f_3**2/(124416*epsilon) - 1337*f_3/(67184640*epsilon) - 61*f_5/(746496*epsilon) - 17857/(201553920*epsilon) + 311*pi**4/(671846400*epsilon) + 19*pi**6/(235146240*epsilon) - 43*f_3/(466560*epsilon**2) - 19*f_5/(311040*epsilon**2) + 1/(58320*epsilon**2) + 17*pi**4/(27993600*epsilon**2) + f_3/(3240*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 11/(116640*epsilon**4)","27789":"-f_3**2/(124416*epsilon) - 1337*f_3/(67184640*epsilon) - 61*f_5/(746496*epsilon) - 17857/(201553920*epsilon) + 311*pi**4/(671846400*epsilon) + 19*pi**6/(235146240*epsilon) - 43*f_3/(466560*epsilon**2) - 19*f_5/(311040*epsilon**2) + 1/(58320*epsilon**2) + 17*pi**4/(27993600*epsilon**2) + f_3/(3240*epsilon**3) - 11/(116640*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 11/(116640*epsilon**4)","27790":"f_3**2/(23040*epsilon) + 641*f_3/(2799360*epsilon) - 53*f_5/(103680*epsilon) - pi**6/(39191040*epsilon) + 151*pi**4/(223948800*epsilon) + 1415/(6718464*epsilon) - 1327*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 127/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 13/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27791":"f_3**2/(23040*epsilon) + 641*f_3/(2799360*epsilon) - 53*f_5/(103680*epsilon) - pi**6/(39191040*epsilon) + 151*pi**4/(223948800*epsilon) + 1415/(6718464*epsilon) - 1327*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 127/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 13/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27792":"-11*f_3**2/(77760*epsilon) + 697*f_3/(5598720*epsilon) - 769*f_5/(1866240*epsilon) + 13*pi**6/(117573120*epsilon) + 91/(839808*epsilon) + pi**4/(460800*epsilon) - 779*f_3/(1866240*epsilon**2) + f_5/(9720*epsilon**2) - 343/(5598720*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 17*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) - 7/(116640*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","27793":"-19*f_3**2/(622080*epsilon) - 13*f_3/(1399680*epsilon) + 31*f_5/(93312*epsilon) - 81673/(179159040*epsilon) + 13*pi**6/(117573120*epsilon) + 251*pi**4/(223948800*epsilon) + 365*f_3/(746496*epsilon**2) - 79*f_5/(311040*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 2627/(14929920*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1883/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27794":"-19*f_3**2/(622080*epsilon) - 13*f_3/(1399680*epsilon) + 31*f_5/(93312*epsilon) - 81673/(179159040*epsilon) + 13*pi**6/(117573120*epsilon) + 251*pi**4/(223948800*epsilon) + 365*f_3/(746496*epsilon**2) - 79*f_5/(311040*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 2627/(14929920*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1883/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27795":"-23*f_3**2/(207360*epsilon) + 259*f_3/(559872*epsilon) - 23*f_5/(38880*epsilon) - pi**6/(39191040*epsilon) + 67*pi**4/(223948800*epsilon) + 1087/(3359232*epsilon) - 299*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1417/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(3888*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27796":"-23*f_3**2/(207360*epsilon) + 259*f_3/(559872*epsilon) - 23*f_5/(38880*epsilon) - pi**6/(39191040*epsilon) + 67*pi**4/(223948800*epsilon) + 1087/(3359232*epsilon) - 299*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1417/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(3888*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27797":"-f_3**2/(1620*epsilon) + pi**4*f_3/(86400*epsilon) + 1063*f_3/(155520*epsilon) - 1391*f_5/(155520*epsilon) + 241*f_7/(51840*epsilon) - pi**6/(326592*epsilon) - pi**4/(155520*epsilon) - 7*f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 109*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27798":"-f_3**2/(1620*epsilon) + pi**4*f_3/(86400*epsilon) + 1063*f_3/(155520*epsilon) - 1391*f_5/(155520*epsilon) + 241*f_7/(51840*epsilon) - pi**6/(326592*epsilon) - pi**4/(155520*epsilon) - 7*f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 109*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27799":"-29*f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 187*f_3/(17280*epsilon) - 1811*f_5/(155520*epsilon) + 461*f_7/(103680*epsilon) - pi**6/(217728*epsilon) + pi**4/(155520*epsilon) + f_3**2/(1440*epsilon**2) - 353*f_3/(17280*epsilon**2) + 139*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27800":"-29*f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 187*f_3/(17280*epsilon) - 1811*f_5/(155520*epsilon) + 461*f_7/(103680*epsilon) - pi**6/(217728*epsilon) + pi**4/(155520*epsilon) + f_3**2/(1440*epsilon**2) - 353*f_3/(17280*epsilon**2) + 139*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","27801":"11*f_3**2/(311040*epsilon) - 1667*f_3/(13436928*epsilon) + f_5/(155520*epsilon) - pi**6/(16796160*epsilon) + pi**4/(671846400*epsilon) + 34009/(806215680*epsilon) + f_3/(6480*epsilon**2) + f_5/(12960*epsilon**2) - 8803/(134369280*epsilon**2) - 11*pi**4/(27993600*epsilon**2) - 11*f_3/(38880*epsilon**3) + pi**4/(4665600*epsilon**3) + 2957/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 169/(311040*epsilon**4) + 19/(77760*epsilon**5)","27802":"11*f_3**2/(311040*epsilon) - 1667*f_3/(13436928*epsilon) + f_5/(155520*epsilon) - pi**6/(16796160*epsilon) + pi**4/(671846400*epsilon) + 34009/(806215680*epsilon) + f_3/(6480*epsilon**2) + f_5/(12960*epsilon**2) - 8803/(134369280*epsilon**2) - 11*pi**4/(27993600*epsilon**2) - 11*f_3/(38880*epsilon**3) + pi**4/(4665600*epsilon**3) + 2957/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 169/(311040*epsilon**4) + 19/(77760*epsilon**5)","27803":"-17*f_3**2/(622080*epsilon) + 257*f_3/(5598720*epsilon) + f_5/(186624*epsilon) - 54937/(179159040*epsilon) + pi**6/(14696640*epsilon) + 239*pi**4/(223948800*epsilon) + 389*f_3/(746496*epsilon**2) - 29*f_5/(311040*epsilon**2) - 1243/(2985984*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 2063/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27804":"-17*f_3**2/(622080*epsilon) + 257*f_3/(5598720*epsilon) + f_5/(186624*epsilon) - 54937/(179159040*epsilon) + pi**6/(14696640*epsilon) + 239*pi**4/(223948800*epsilon) + 389*f_3/(746496*epsilon**2) - 29*f_5/(311040*epsilon**2) - 1243/(2985984*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 2063/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","27805":"-43*f_3**2/(466560*epsilon) - 29*f_3/(139968*epsilon) + pi**4*f_3/(2332800*epsilon) - 1889*f_5/(2799360*epsilon) + 67*f_7/(103680*epsilon) - 697/(1399680*epsilon) - 71*pi**4/(27993600*epsilon) + 43*pi**6/(35271936*epsilon) + f_3**2/(38880*epsilon**2) - 307*f_3/(466560*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - 143/(622080*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(2430*epsilon**3) - f_5/(3888*epsilon**3) + 1/(1944*epsilon**3) - 1/(3240*epsilon**4)","27806":"71*f_3/(1492992*epsilon) - f_5/(62208*epsilon) - 11153/(179159040*epsilon) + pi**4/(7464960*epsilon) + 13*f_3/(124416*epsilon**2) - 4123/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 4553/(9953280*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27807":"71*f_3/(1492992*epsilon) - f_5/(62208*epsilon) - 11153/(179159040*epsilon) + pi**4/(7464960*epsilon) + 13*f_3/(124416*epsilon**2) - 4123/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 4553/(9953280*epsilon**3) - 1129/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","27808":"-11*f_3**2/(207360*epsilon) + 913*f_3/(5598720*epsilon) - 233*f_5/(622080*epsilon) - pi**6/(39191040*epsilon) + 79*pi**4/(223948800*epsilon) + 6197/(16796160*epsilon) - 1471*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1153/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 19/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27809":"-11*f_3**2/(207360*epsilon) + 913*f_3/(5598720*epsilon) - 233*f_5/(622080*epsilon) - pi**6/(39191040*epsilon) + 79*pi**4/(223948800*epsilon) + 6197/(16796160*epsilon) - 1471*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1153/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 19/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","27810":"60049/(2040733440*epsilon) + 306235/(4353564672*epsilon**2) - 221153/(2418647040*epsilon**3) + 8429/(201553920*epsilon**4) - 517/(50388480*epsilon**5) + 1/(839808*epsilon**6)","27811":"-535411/(7255941120*epsilon) - 448039/(4837294080*epsilon**2) + 41437/(161243136*epsilon**3) - 10679/(67184640*epsilon**4) + 263/(5598720*epsilon**5) - 1/(155520*epsilon**6)","27812":"-535411/(7255941120*epsilon) - 448039/(4837294080*epsilon**2) + 41437/(161243136*epsilon**3) - 10679/(67184640*epsilon**4) + 263/(5598720*epsilon**5) - 1/(155520*epsilon**6)","27813":"58231/(1612431360*epsilon) - 27709/(179159040*epsilon**2) + 215531/(806215680*epsilon**3) - 12413/(67184640*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","27814":"58231/(1612431360*epsilon) - 27709/(179159040*epsilon**2) + 215531/(806215680*epsilon**3) - 12413/(67184640*epsilon**4) + 73/(1119744*epsilon**5) - 1/(93312*epsilon**6)","27815":"337*f_3/(7464960*epsilon) - f_5/(62208*epsilon) + pi**4/(74649600*epsilon) + 21979/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - 187/(2799360*epsilon**2) - f_3/(10368*epsilon**3) + 1349/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27816":"337*f_3/(7464960*epsilon) - f_5/(62208*epsilon) + pi**4/(74649600*epsilon) + 21979/(537477120*epsilon) + 7*f_3/(77760*epsilon**2) - 187/(2799360*epsilon**2) - f_3/(10368*epsilon**3) + 1349/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27817":"1799*f_3/(11197440*epsilon) + 101*f_5/(311040*epsilon) - 123823/(179159040*epsilon) + pi**4/(777600*epsilon) + 19*f_3/(233280*epsilon**2) - f_5/(3240*epsilon**2) - pi**4/(345600*epsilon**2) + 16789/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 509/(933120*epsilon**3) + f_3/(6480*epsilon**4) - 25/(31104*epsilon**4) + 1/(2592*epsilon**5)","27818":"1799*f_3/(11197440*epsilon) + 101*f_5/(311040*epsilon) - 123823/(179159040*epsilon) + pi**4/(777600*epsilon) + 19*f_3/(233280*epsilon**2) - f_5/(3240*epsilon**2) - pi**4/(345600*epsilon**2) + 16789/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 509/(933120*epsilon**3) + f_3/(6480*epsilon**4) - 25/(31104*epsilon**4) + 1/(2592*epsilon**5)","27819":"f_3/(933120*epsilon) - 397331/(7255941120*epsilon) + 12779/(241864704*epsilon**2) + 28133/(201553920*epsilon**3) - 313/(1679616*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","27820":"f_3/(933120*epsilon) - 397331/(7255941120*epsilon) + 12779/(241864704*epsilon**2) + 28133/(201553920*epsilon**3) - 313/(1679616*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","27821":"-103*f_3/(16796160*epsilon) - 7*f_5/(622080*epsilon) + 17*pi**4/(111974400*epsilon) + 57497/(537477120*epsilon) - 107*f_3/(5598720*epsilon**2) - 15329/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - 29*f_3/(233280*epsilon**3) + 4303/(22394880*epsilon**3) + f_3/(7776*epsilon**4) - 109/(373248*epsilon**4) + 7/(51840*epsilon**5)","27822":"-103*f_3/(16796160*epsilon) - 7*f_5/(622080*epsilon) + 17*pi**4/(111974400*epsilon) + 57497/(537477120*epsilon) - 107*f_3/(5598720*epsilon**2) - 15329/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - 29*f_3/(233280*epsilon**3) + 4303/(22394880*epsilon**3) + f_3/(7776*epsilon**4) - 109/(373248*epsilon**4) + 7/(51840*epsilon**5)","27823":"-f_3**2/(311040*epsilon) - 301*f_3/(2799360*epsilon) - 71*f_5/(466560*epsilon) + pi**6/(14696640*epsilon) + 59*pi**4/(37324800*epsilon) + 3083/(16796160*epsilon) - 911*f_3/(1866240*epsilon**2) + 11*f_5/(155520*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 163/(1119744*epsilon**2) + 17*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) - 53/(233280*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","27824":"217*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 311297/(7255941120*epsilon) + pi**4/(13996800*epsilon) + f_3/(116640*epsilon**2) - 136879/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 33493/(806215680*epsilon**3) + 6403/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","27825":"217*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 311297/(7255941120*epsilon) + pi**4/(13996800*epsilon) + f_3/(116640*epsilon**2) - 136879/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 33493/(806215680*epsilon**3) + 6403/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","27826":"-275*f_3/(8957952*epsilon) - 23*f_5/(2488320*epsilon) - pi**4/(44789760*epsilon) + 1595171/(43535646720*epsilon) - f_3/(373248*epsilon**2) - 1871581/(29023764480*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 128873/(1209323520*epsilon**3) - 1451/(20155392*epsilon**4) + 199/(8398080*epsilon**5) - 1/(279936*epsilon**6)","27827":"f_3**2/(1244160*epsilon) + 5639*f_3/(134369280*epsilon) + 79*f_5/(3732480*epsilon) - 119*pi**4/(671846400*epsilon) - 18563/(1934917632*epsilon) - pi**6/(117573120*epsilon) - 1961*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 2113/(20155392*epsilon**2) + 29*f_3/(311040*epsilon**3) - 25069/(134369280*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 167/(1119744*epsilon**4) - 47/(933120*epsilon**5)","27828":"f_3**2/(1244160*epsilon) + 5639*f_3/(134369280*epsilon) + 79*f_5/(3732480*epsilon) - 119*pi**4/(671846400*epsilon) - 18563/(1934917632*epsilon) - pi**6/(117573120*epsilon) - 1961*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 2113/(20155392*epsilon**2) + 29*f_3/(311040*epsilon**3) - 25069/(134369280*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 167/(1119744*epsilon**4) - 47/(933120*epsilon**5)","27829":"319*f_3/(3732480*epsilon) - f_5/(23040*epsilon) - pi**4/(1382400*epsilon) + 10073/(1612431360*epsilon) - 79*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 69409/(537477120*epsilon**2) + f_3/(25920*epsilon**3) - 451/(7464960*epsilon**3) - 319/(933120*epsilon**4) + 71/(155520*epsilon**5) - 1/(5184*epsilon**6)","27830":"319*f_3/(3732480*epsilon) - f_5/(23040*epsilon) - pi**4/(1382400*epsilon) + 10073/(1612431360*epsilon) - 79*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 69409/(537477120*epsilon**2) + f_3/(25920*epsilon**3) - 451/(7464960*epsilon**3) - 319/(933120*epsilon**4) + 71/(155520*epsilon**5) - 1/(5184*epsilon**6)","27831":"43*f_3**2/(93312*epsilon) - pi**4*f_3/(466560*epsilon) + 689*f_3/(699840*epsilon) - 6191*f_5/(2799360*epsilon) - 23*f_7/(311040*epsilon) - 71/(207360*epsilon) + 11*pi**4/(13996800*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(7776*epsilon**2) + 19*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 193/(466560*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(19440*epsilon**3) - 1/(6480*epsilon**4)","27832":"43*f_3**2/(93312*epsilon) - 661*f_3/(699840*epsilon) - pi**4*f_3/(466560*epsilon) + 1189*f_5/(2799360*epsilon) + f_7/(1728*epsilon) - 871/(622080*epsilon) + 11*pi**4/(13996800*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(7776*epsilon**2) + 19*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) + 1/(93312*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(19440*epsilon**3) - 1/(6480*epsilon**4)","27833":"f_3**2/(207360*epsilon) + 563*f_3/(67184640*epsilon) - 5*f_5/(46656*epsilon) - 689*pi**4/(671846400*epsilon) + pi**6/(58786560*epsilon) + 36757/(161243136*epsilon) - 689*f_3/(5598720*epsilon**2) + f_5/(103680*epsilon**2) + 1067/(33592320*epsilon**2) + pi**4/(1866240*epsilon**2) + f_3/(15552*epsilon**3) - 1357/(5598720*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(7776*epsilon**4) - 1/(38880*epsilon**5)","27834":"769*f_3/(7464960*epsilon) - f_5/(62208*epsilon) - 10853/(537477120*epsilon) + pi**4/(74649600*epsilon) + 7*f_3/(77760*epsilon**2) - 241/(2799360*epsilon**2) - f_3/(10368*epsilon**3) + 1349/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27835":"769*f_3/(7464960*epsilon) - f_5/(62208*epsilon) - 10853/(537477120*epsilon) + pi**4/(74649600*epsilon) + 7*f_3/(77760*epsilon**2) - 241/(2799360*epsilon**2) - f_3/(10368*epsilon**3) + 1349/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27836":"-979*f_3/(3732480*epsilon) + 257*f_5/(1244160*epsilon) + 37813/(1612431360*epsilon) + 37*pi**4/(74649600*epsilon) - 7*f_3/(414720*epsilon**2) - pi**4/(2488320*epsilon**2) + 7837/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 829/(4478976*epsilon**3) - 287/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27837":"-979*f_3/(3732480*epsilon) + 257*f_5/(1244160*epsilon) + 37813/(1612431360*epsilon) + 37*pi**4/(74649600*epsilon) - 7*f_3/(414720*epsilon**2) - pi**4/(2488320*epsilon**2) + 7837/(268738560*epsilon**2) + f_3/(10368*epsilon**3) - 829/(4478976*epsilon**3) - 287/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27838":"-1349*f_3/(22394880*epsilon) - 11*f_5/(155520*epsilon) + 37*pi**4/(74649600*epsilon) + 6625/(35831808*epsilon) + 361*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11801/(67184640*epsilon**2) - 11*pi**4/(12441600*epsilon**2) - 11*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 913/(5598720*epsilon**3) + f_3/(25920*epsilon**4) - 301/(1866240*epsilon**4) + 7/(77760*epsilon**5)","27839":"-1349*f_3/(22394880*epsilon) - 11*f_5/(155520*epsilon) + 37*pi**4/(74649600*epsilon) + 6625/(35831808*epsilon) + 361*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 11801/(67184640*epsilon**2) - 11*pi**4/(12441600*epsilon**2) - 11*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 913/(5598720*epsilon**3) + f_3/(25920*epsilon**4) - 301/(1866240*epsilon**4) + 7/(77760*epsilon**5)","27840":"-2509*f_3/(11197440*epsilon) + f_5/(155520*epsilon) + 53*pi**4/(37324800*epsilon) + 114179/(537477120*epsilon) + 97*f_3/(233280*epsilon**2) - f_5/(8640*epsilon**2) - 11*pi**4/(3110400*epsilon**2) + 2573/(44789760*epsilon**2) - 11*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 253/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 23/(38880*epsilon**4) + 7/(25920*epsilon**5)","27841":"-2509*f_3/(11197440*epsilon) + f_5/(155520*epsilon) + 53*pi**4/(37324800*epsilon) + 114179/(537477120*epsilon) + 97*f_3/(233280*epsilon**2) - f_5/(8640*epsilon**2) - 11*pi**4/(3110400*epsilon**2) + 2573/(44789760*epsilon**2) - 11*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 253/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 23/(38880*epsilon**4) + 7/(25920*epsilon**5)","27842":"f_3/(3732480*epsilon) - 155537/(7255941120*epsilon) + 13931/(241864704*epsilon**2) + 5425/(40310784*epsilon**3) - 389/(2099520*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","27843":"f_3/(3732480*epsilon) - 155537/(7255941120*epsilon) + 13931/(241864704*epsilon**2) + 5425/(40310784*epsilon**3) - 389/(2099520*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","27844":"7*f_3**2/(311040*epsilon) - 2207*f_3/(44789760*epsilon) - 23*f_5/(373248*epsilon) - 73*pi**4/(268738560*epsilon) + pi**6/(235146240*epsilon) + 133237/(1612431360*epsilon) - 571*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + 4303/(134369280*epsilon**2) + 49*pi**4/(111974400*epsilon**2) + 49*f_3/(933120*epsilon**3) - 23/(248832*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(77760*epsilon**5)","27845":"7*f_3**2/(311040*epsilon) - 2207*f_3/(44789760*epsilon) - 23*f_5/(373248*epsilon) - 73*pi**4/(268738560*epsilon) + pi**6/(235146240*epsilon) + 133237/(1612431360*epsilon) - 571*f_3/(11197440*epsilon**2) + f_5/(38880*epsilon**2) + 4303/(134369280*epsilon**2) + 49*pi**4/(111974400*epsilon**2) + 49*f_3/(933120*epsilon**3) - 23/(248832*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(77760*epsilon**5)","27846":"73*f_3**2/(1866240*epsilon) - 3367*f_3/(44789760*epsilon) - 221*f_5/(2239488*epsilon) - 79*pi**4/(268738560*epsilon) - pi**6/(352719360*epsilon) + 48521/(322486272*epsilon) - 421*f_3/(11197440*epsilon**2) + 49*f_5/(933120*epsilon**2) - 4247/(134369280*epsilon**2) + 49*pi**4/(111974400*epsilon**2) + 49*f_3/(933120*epsilon**3) - 19/(248832*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(77760*epsilon**5)","27847":"-307999/(21767823360*epsilon) + 1679507/(43535646720*epsilon**2) - 64679/(1209323520*epsilon**3) + 1463/(37791360*epsilon**4) - 121/(8398080*epsilon**5) + 1/(419904*epsilon**6)","27848":"-1777*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) + 78473/(3224862720*epsilon) + 83*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) - 323/(33592320*epsilon**2) - f_3/(77760*epsilon**3) - 1481/(14929920*epsilon**3) + 431/(1399680*epsilon**4) - 91/(311040*epsilon**5) + 1/(9720*epsilon**6)","27849":"-1777*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) + 78473/(3224862720*epsilon) + 83*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) - 323/(33592320*epsilon**2) - f_3/(77760*epsilon**3) - 1481/(14929920*epsilon**3) + 431/(1399680*epsilon**4) - 91/(311040*epsilon**5) + 1/(9720*epsilon**6)","27850":"43*f_3**2/(93312*epsilon) - 409*f_3/(699840*epsilon) - pi**4*f_3/(466560*epsilon) - 1691*f_5/(2799360*epsilon) + f_7/(7776*epsilon) - 257/(622080*epsilon) + 11*pi**4/(13996800*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(7776*epsilon**2) + 19*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 35/(93312*epsilon**2) - pi**6/(2939328*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) - f_5/(3888*epsilon**3) + 11/(19440*epsilon**3) - 1/(6480*epsilon**4)","27851":"11*f_3**2/(1866240*epsilon) + 4589*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 719*pi**4/(671846400*epsilon) + pi**6/(352719360*epsilon) + 234781/(2418647040*epsilon) - 719*f_3/(5598720*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 2647/(22394880*epsilon**2) + f_3/(15552*epsilon**3) - 3143/(11197440*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 257/(1399680*epsilon**4) - 11/(233280*epsilon**5)","27852":"11*f_3**2/(1866240*epsilon) + 4589*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 719*pi**4/(671846400*epsilon) + pi**6/(352719360*epsilon) + 234781/(2418647040*epsilon) - 719*f_3/(5598720*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 2647/(22394880*epsilon**2) + f_3/(15552*epsilon**3) - 3143/(11197440*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 257/(1399680*epsilon**4) - 11/(233280*epsilon**5)","27853":"11*f_3**2/(1866240*epsilon) + 1763*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 737*pi**4/(671846400*epsilon) + pi**6/(352719360*epsilon) + 18721/(161243136*epsilon) - 629*f_3/(5598720*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 3659/(33592320*epsilon**2) + f_3/(15552*epsilon**3) - 1429/(5598720*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(7776*epsilon**4) - 1/(38880*epsilon**5)","27854":"11*f_3**2/(1866240*epsilon) + 1763*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 737*pi**4/(671846400*epsilon) + pi**6/(352719360*epsilon) + 18721/(161243136*epsilon) - 629*f_3/(5598720*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 3659/(33592320*epsilon**2) + f_3/(15552*epsilon**3) - 1429/(5598720*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(7776*epsilon**4) - 1/(38880*epsilon**5)","27855":"-91*f_3/(1866240*epsilon) + 7*f_5/(207360*epsilon) + 70819/(4837294080*epsilon) - 5*f_3/(124416*epsilon**2) - pi**4/(1036800*epsilon**2) + 7195/(80621568*epsilon**2) + f_3/(5760*epsilon**3) - 163/(4478976*epsilon**3) - 1453/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","27856":"-91*f_3/(1866240*epsilon) + 7*f_5/(207360*epsilon) + 70819/(4837294080*epsilon) - 5*f_3/(124416*epsilon**2) - pi**4/(1036800*epsilon**2) + 7195/(80621568*epsilon**2) + f_3/(5760*epsilon**3) - 163/(4478976*epsilon**3) - 1453/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","27857":"-607*f_3/(7464960*epsilon) + 53*f_5/(622080*epsilon) - 79*pi**4/(74649600*epsilon) + 7447/(53747712*epsilon) + 31*f_3/(622080*epsilon**2) - 1139/(22394880*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 587/(8957952*epsilon**3) - 53/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","27858":"-263*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 1931/(5804752896*epsilon) + pi**4/(55987200*epsilon) - 149*f_3/(7464960*epsilon**2) - 83837/(4837294080*epsilon**2) - pi**4/(74649600*epsilon**2) + 7*f_3/(311040*epsilon**3) + 391/(134369280*epsilon**3) + 6283/(67184640*epsilon**4) - 437/(2799360*epsilon**5) + 7/(93312*epsilon**6)","27859":"-263*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 1931/(5804752896*epsilon) + pi**4/(55987200*epsilon) - 149*f_3/(7464960*epsilon**2) - 83837/(4837294080*epsilon**2) - pi**4/(74649600*epsilon**2) + 7*f_3/(311040*epsilon**3) + 391/(134369280*epsilon**3) + 6283/(67184640*epsilon**4) - 437/(2799360*epsilon**5) + 7/(93312*epsilon**6)","27860":"11*f_3**2/(1866240*epsilon) + 3941*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 719*pi**4/(671846400*epsilon) + pi**6/(352719360*epsilon) + 41513/(483729408*epsilon) - 719*f_3/(5598720*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 2719/(22394880*epsilon**2) + f_3/(15552*epsilon**3) - 3143/(11197440*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 257/(1399680*epsilon**4) - 11/(233280*epsilon**5)","27861":"11*f_3**2/(1866240*epsilon) + 3941*f_3/(67184640*epsilon) - 19*f_5/(559872*epsilon) - 719*pi**4/(671846400*epsilon) + pi**6/(352719360*epsilon) + 41513/(483729408*epsilon) - 719*f_3/(5598720*epsilon**2) - f_5/(933120*epsilon**2) + pi**4/(1866240*epsilon**2) + 2719/(22394880*epsilon**2) + f_3/(15552*epsilon**3) - 3143/(11197440*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 257/(1399680*epsilon**4) - 11/(233280*epsilon**5)","27862":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 859*f_3/(5598720*epsilon) - 13*f_5/(21870*epsilon) + 797*f_7/(1244160*epsilon) - 14077/(11197440*epsilon) - 73*pi**4/(55987200*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 89*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(1166400*epsilon**2) + 17/(93312*epsilon**2) + f_3/(9720*epsilon**3) - f_5/(3888*epsilon**3) + 17/(38880*epsilon**3) - 1/(6480*epsilon**4)","27863":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 859*f_3/(5598720*epsilon) - 13*f_5/(21870*epsilon) + 797*f_7/(1244160*epsilon) - 14077/(11197440*epsilon) - 73*pi**4/(55987200*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 89*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(1166400*epsilon**2) + 17/(93312*epsilon**2) + f_3/(9720*epsilon**3) - f_5/(3888*epsilon**3) + 17/(38880*epsilon**3) - 1/(6480*epsilon**4)","27864":"47*f_3/(2985984*epsilon) - f_5/(92160*epsilon) - 245149/(9674588160*epsilon) + pi**4/(4665600*epsilon) - 103*f_3/(2488320*epsilon**2) - 5029/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(34560*epsilon**3) + 119/(26873856*epsilon**3) + 599/(7464960*epsilon**4) - 119/(933120*epsilon**5) + 1/(17280*epsilon**6)","27865":"47*f_3/(2985984*epsilon) - f_5/(92160*epsilon) - 245149/(9674588160*epsilon) + pi**4/(4665600*epsilon) - 103*f_3/(2488320*epsilon**2) - 5029/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(34560*epsilon**3) + 119/(26873856*epsilon**3) + 599/(7464960*epsilon**4) - 119/(933120*epsilon**5) + 1/(17280*epsilon**6)","27866":"7*f_3/(559872*epsilon) - 7*f_5/(414720*epsilon) - pi**4/(55987200*epsilon) + 7693/(2418647040*epsilon) - 23*f_3/(933120*epsilon**2) + 11071/(1612431360*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 3823/(201553920*epsilon**3) + 2113/(33592320*epsilon**4) - 11/(139968*epsilon**5) + 1/(29160*epsilon**6)","27867":"7*f_3/(559872*epsilon) - 7*f_5/(414720*epsilon) - pi**4/(55987200*epsilon) + 7693/(2418647040*epsilon) - 23*f_3/(933120*epsilon**2) + 11071/(1612431360*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 3823/(201553920*epsilon**3) + 2113/(33592320*epsilon**4) - 11/(139968*epsilon**5) + 1/(29160*epsilon**6)","27868":"f_3/(276480*epsilon) - 7*f_5/(414720*epsilon) - 12373/(2418647040*epsilon) + pi**4/(9331200*epsilon) - 13*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) - 143/(201553920*epsilon**2) + f_3/(25920*epsilon**3) - 307/(33592320*epsilon**3) + 371/(3732480*epsilon**4) - 67/(466560*epsilon**5) + 1/(15552*epsilon**6)","27869":"-87041/(3627970560*epsilon) + 405337/(14511882240*epsilon**2) - 18817/(806215680*epsilon**3) + 179/(13436928*epsilon**4) - 77/(16796160*epsilon**5) + 1/(1399680*epsilon**6)","27870":"73*f_3/(1866240*epsilon) + 31639/(1612431360*epsilon) + pi**4/(4665600*epsilon) + 17*f_3/(207360*epsilon**2) - 20189/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3533/(22394880*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27871":"73*f_3/(1866240*epsilon) + 31639/(1612431360*epsilon) + pi**4/(4665600*epsilon) + 17*f_3/(207360*epsilon**2) - 20189/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3533/(22394880*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","27872":"-f_3/(414720*epsilon) - 78319/(14511882240*epsilon) - 979/(604661760*epsilon**2) - 3409/(100776960*epsilon**3) + 73/(524880*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","27873":"-f_3/(414720*epsilon) - 78319/(14511882240*epsilon) - 979/(604661760*epsilon**2) - 3409/(100776960*epsilon**3) + 73/(524880*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","27874":"-6017*f_3/(201553920*epsilon) - f_5/(1866240*epsilon) - 1239893/(21767823360*epsilon) + 11*pi**4/(2015539200*epsilon) + 121*f_3/(8398080*epsilon**2) - pi**4/(83980800*epsilon**2) + 304271/(4837294080*epsilon**2) - f_3/(699840*epsilon**3) - 115381/(2418647040*epsilon**3) + 4477/(201553920*epsilon**4) - 11/(1866240*epsilon**5) + 1/(1399680*epsilon**6)","27875":"-6017*f_3/(201553920*epsilon) - f_5/(1866240*epsilon) - 1239893/(21767823360*epsilon) + 11*pi**4/(2015539200*epsilon) + 121*f_3/(8398080*epsilon**2) - pi**4/(83980800*epsilon**2) + 304271/(4837294080*epsilon**2) - f_3/(699840*epsilon**3) - 115381/(2418647040*epsilon**3) + 4477/(201553920*epsilon**4) - 11/(1866240*epsilon**5) + 1/(1399680*epsilon**6)","27876":"2*f_3**2/(45*epsilon) + 13*f_3*f_5/(240*epsilon) - 131*f_3/(270*epsilon) - 3*f_3_5/(40*epsilon) - 5*f_5/(27*epsilon) + 1127*f_7/(1920*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","27877":"-f_3**2/(40*epsilon) + 23*f_3*f_5/(240*epsilon) - 11*f_3/(36*epsilon) - 3*f_3_5/(40*epsilon) - 59*f_5/(216*epsilon) + 343*f_7/(640*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","27878":"f_3**2/(180*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 17*f_3/(60*epsilon) + 3*f_3_5/(40*epsilon) + 10*f_5/(27*epsilon) - 343*f_7/(540*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","27879":"-11*f_3**2/(288*epsilon) - pi**4*f_3/(3600*epsilon) + 107*f_3/(720*epsilon) + 23*f_5/(864*epsilon) - 259*f_7/(1920*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","27880":"-11*f_3**2/(288*epsilon) - pi**4*f_3/(3600*epsilon) + 107*f_3/(720*epsilon) + 23*f_5/(864*epsilon) - 259*f_7/(1920*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","27881":"29*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 19*f_3/(120*epsilon) - 29*f_5/(144*epsilon) + 7*f_7/(960*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","27882":"-f_3**2/(576*epsilon) - pi**4*f_3/(129600*epsilon) + 9709*f_3/(155520*epsilon) - 2453*f_5/(31104*epsilon) + 79*f_7/(17280*epsilon) - 31/(311040*epsilon) + pi**4/(518400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(2160*epsilon**2) - 43*f_3/(480*epsilon**2) + 95*f_5/(864*epsilon**2) - 37/(2880*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","27883":"-f_3**2/(576*epsilon) - pi**4*f_3/(129600*epsilon) + 9709*f_3/(155520*epsilon) - 2453*f_5/(31104*epsilon) + 79*f_7/(17280*epsilon) - 31/(311040*epsilon) + pi**4/(518400*epsilon) + pi**6/(217728*epsilon) - f_3**2/(2160*epsilon**2) - 43*f_3/(480*epsilon**2) + 95*f_5/(864*epsilon**2) - 37/(2880*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3) + 7/(1080*epsilon**3)","27884":"17*f_3**2/(5760*epsilon) - 10919*f_3/(622080*epsilon) + 611*f_5/(34560*epsilon) - 101*pi**4/(6220800*epsilon) + 401/(1866240*epsilon) + pi**6/(435456*epsilon) + 127*f_3/(10368*epsilon**2) - 19*f_5/(960*epsilon**2) - 629/(155520*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(72*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 1/(360*epsilon**4)","27885":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 287*f_3/(8640*epsilon) + 179*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 47/(1620*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 11/(648*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","27886":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 287*f_3/(8640*epsilon) + 179*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 47/(1620*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 11/(648*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","27887":"-37*f_3**2/(540*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 163*f_5/(432*epsilon) + 1001*f_7/(2880*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","27888":"-37*f_3**2/(540*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 163*f_5/(432*epsilon) + 1001*f_7/(2880*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","27889":"37*f_3**2/(360*epsilon) - 23*f_3*f_5/(240*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 13*f_5/(36*epsilon) - 7147*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","27890":"37*f_3**2/(360*epsilon) - 23*f_3*f_5/(240*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 13*f_5/(36*epsilon) - 7147*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","27891":"3*f_3*f_5/(40*epsilon) - 11*f_3/(36*epsilon) - 3*f_3_5/(40*epsilon) - 67*f_5/(216*epsilon) + 539*f_7/(960*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","27892":"3*f_3*f_5/(40*epsilon) - 11*f_3/(36*epsilon) - 3*f_3_5/(40*epsilon) - 67*f_5/(216*epsilon) + 539*f_7/(960*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","27893":"-f_3**2/(17280*epsilon) - 35299*f_3/(3732480*epsilon) + f_5/(480*epsilon) - 1241*pi**4/(37324800*epsilon) - pi**6/(933120*epsilon) + 104791/(9953280*epsilon) + 5987*f_3/(311040*epsilon**2) - f_5/(720*epsilon**2) - 85387/(3732480*epsilon**2) + pi**4/(28800*epsilon**2) - 457*f_3/(25920*epsilon**3) - 11*pi**4/(259200*epsilon**3) + 61/(2304*epsilon**3) + 29*f_3/(2160*epsilon**4) - 37/(1620*epsilon**4) + 31/(4320*epsilon**5)","27894":"-f_3**2/(17280*epsilon) - 35299*f_3/(3732480*epsilon) + f_5/(480*epsilon) - 1241*pi**4/(37324800*epsilon) - pi**6/(933120*epsilon) + 104791/(9953280*epsilon) + 5987*f_3/(311040*epsilon**2) - f_5/(720*epsilon**2) - 85387/(3732480*epsilon**2) + pi**4/(28800*epsilon**2) - 457*f_3/(25920*epsilon**3) - 11*pi**4/(259200*epsilon**3) + 61/(2304*epsilon**3) + 29*f_3/(2160*epsilon**4) - 37/(1620*epsilon**4) + 31/(4320*epsilon**5)","27895":"11*f_3**2/(17280*epsilon) - 1703*f_3/(233280*epsilon) - 53*f_5/(8640*epsilon) - 43*pi**6/(6531840*epsilon) - 37*pi**4/(2332800*epsilon) + 6653/(279936*epsilon) + 59*f_3/(15552*epsilon**2) + 109*f_5/(8640*epsilon**2) - 2581/(233280*epsilon**2) + pi**4/(103680*epsilon**2) + 43*f_3/(2592*epsilon**3) - 67/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","27896":"11*f_3**2/(17280*epsilon) - 1703*f_3/(233280*epsilon) - 53*f_5/(8640*epsilon) - 43*pi**6/(6531840*epsilon) - 37*pi**4/(2332800*epsilon) + 6653/(279936*epsilon) + 59*f_3/(15552*epsilon**2) + 109*f_5/(8640*epsilon**2) - 2581/(233280*epsilon**2) + pi**4/(103680*epsilon**2) + 43*f_3/(2592*epsilon**3) - 67/(7776*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","27897":"19*f_3**2/(34560*epsilon) + 17167*f_3/(3732480*epsilon) + 101*f_5/(17280*epsilon) - 31781/(2239488*epsilon) + 19*pi**6/(13063680*epsilon) + 277*pi**4/(7464960*epsilon) - 967*f_3/(62208*epsilon**2) - 211*f_5/(17280*epsilon**2) - pi**4/(51840*epsilon**2) + 19073/(933120*epsilon**2) + 65*f_3/(5184*epsilon**3) - 221/(15552*epsilon**3) + 11*pi**4/(259200*epsilon**3) - 29*f_3/(2160*epsilon**4) + 29/(6480*epsilon**4)","27898":"19*f_3**2/(34560*epsilon) + 17167*f_3/(3732480*epsilon) + 101*f_5/(17280*epsilon) - 31781/(2239488*epsilon) + 19*pi**6/(13063680*epsilon) + 277*pi**4/(7464960*epsilon) - 967*f_3/(62208*epsilon**2) - 211*f_5/(17280*epsilon**2) - pi**4/(51840*epsilon**2) + 19073/(933120*epsilon**2) + 65*f_3/(5184*epsilon**3) - 221/(15552*epsilon**3) + 11*pi**4/(259200*epsilon**3) - 29*f_3/(2160*epsilon**4) + 29/(6480*epsilon**4)","27899":"632057/(53747712*epsilon) - 504919/(22394880*epsilon**2) + 41611/(1866240*epsilon**3) - 2779/(155520*epsilon**4) + 5/(648*epsilon**5) - 1/(270*epsilon**6)","27900":"-71*f_3**2/(4320*epsilon) - pi**4*f_3/(12960*epsilon) + 1261*f_3/(155520*epsilon) + 2797*f_5/(77760*epsilon) - 403*f_7/(17280*epsilon) - pi**6/(326592*epsilon) + 23*pi**4/(172800*epsilon) + 13*f_3**2/(1080*epsilon**2) + 377*f_3/(4320*epsilon**2) - 17*f_5/(144*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","27901":"-71*f_3**2/(4320*epsilon) - pi**4*f_3/(12960*epsilon) + 1261*f_3/(155520*epsilon) + 2797*f_5/(77760*epsilon) - 403*f_7/(17280*epsilon) - pi**6/(326592*epsilon) + 23*pi**4/(172800*epsilon) + 13*f_3**2/(1080*epsilon**2) + 377*f_3/(4320*epsilon**2) - 17*f_5/(144*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","27902":"23*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 17*f_3/(120*epsilon) - 3*f_5/(16*epsilon) + 161*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","27903":"23*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 17*f_3/(120*epsilon) - 3*f_5/(16*epsilon) + 161*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","27904":"-61*f_3**2/(1440*epsilon) - pi**4*f_3/(3600*epsilon) + 41*f_3/(240*epsilon) + 29*f_5/(864*epsilon) - 21*f_7/(128*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","27905":"f_3**2/(4320*epsilon) - 551*f_3/(497664*epsilon) + 7*f_5/(15552*epsilon) + pi**6/(4354560*epsilon) + 547*pi**4/(223948800*epsilon) + 136163/(134369280*epsilon) - 157*f_3/(622080*epsilon**2) - f_5/(1296*epsilon**2) - 11411/(7464960*epsilon**2) + 11*pi**4/(3732480*epsilon**2) + 67*f_3/(31104*epsilon**3) - 1199/(311040*epsilon**3) + pi**4/(311040*epsilon**3) - 7*f_3/(2592*epsilon**4) + 227/(31104*epsilon**4) - 1/(324*epsilon**5)","27906":"11*f_3**2/(17280*epsilon) + 1561*f_3/(373248*epsilon) - 7*f_5/(2160*epsilon) - 81059/(29859840*epsilon) - pi**6/(408240*epsilon) + pi**4/(72900*epsilon) - 79*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - pi**4/(115200*epsilon**2) + 14801/(7464960*epsilon**2) - 227*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 131/(13824*epsilon**3) + 19*f_3/(2160*epsilon**4) - 829/(51840*epsilon**4) + 13/(2160*epsilon**5)","27907":"11*f_3**2/(17280*epsilon) + 1561*f_3/(373248*epsilon) - 7*f_5/(2160*epsilon) - 81059/(29859840*epsilon) - pi**6/(408240*epsilon) + pi**4/(72900*epsilon) - 79*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - pi**4/(115200*epsilon**2) + 14801/(7464960*epsilon**2) - 227*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 131/(13824*epsilon**3) + 19*f_3/(2160*epsilon**4) - 829/(51840*epsilon**4) + 13/(2160*epsilon**5)","27908":"-11*f_3**2/(2160*epsilon) - pi**4*f_3/(16200*epsilon) - 49*f_3/(15552*epsilon) + 343*f_5/(9720*epsilon) - 221*f_7/(8640*epsilon) - pi**6/(40824*epsilon) + 71*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 19*f_3/(540*epsilon**2) - f_5/(12*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","27909":"-11*f_3**2/(2160*epsilon) - pi**4*f_3/(16200*epsilon) - 49*f_3/(15552*epsilon) + 343*f_5/(9720*epsilon) - 221*f_7/(8640*epsilon) - pi**6/(40824*epsilon) + 71*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 19*f_3/(540*epsilon**2) - f_5/(12*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","27910":"-7*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 1811*f_3/(51840*epsilon) - 3373*f_5/(77760*epsilon) + 73*f_7/(2880*epsilon) - 9217/(373248*epsilon) + pi**4/(518400*epsilon) + pi**6/(326592*epsilon) - f_3**2/(1080*epsilon**2) - 131*f_3/(4320*epsilon**2) + 5*f_5/(48*epsilon**2) - 1951/(31104*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(180*epsilon**3) - 7*f_5/(54*epsilon**3) + 593/(6480*epsilon**3) - 13/(540*epsilon**4)","27911":"-7*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 1811*f_3/(51840*epsilon) - 3373*f_5/(77760*epsilon) + 73*f_7/(2880*epsilon) - 9217/(373248*epsilon) + pi**4/(518400*epsilon) + pi**6/(326592*epsilon) - f_3**2/(1080*epsilon**2) - 131*f_3/(4320*epsilon**2) + 5*f_5/(48*epsilon**2) - 1951/(31104*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(180*epsilon**3) - 7*f_5/(54*epsilon**3) + 593/(6480*epsilon**3) - 13/(540*epsilon**4)","27912":"-347*f_3**2/(77760*epsilon) - 4571*f_3/(466560*epsilon) - pi**4*f_3/(194400*epsilon) + 1993*f_5/(93312*epsilon) + 31*f_7/(23040*epsilon) - 4903/(933120*epsilon) - pi**6/(839808*epsilon) + 47*pi**4/(4665600*epsilon) + 13*f_3**2/(6480*epsilon**2) + 61*f_3/(4860*epsilon**2) - 5*f_5/(243*epsilon**2) - pi**4/(38880*epsilon**2) + 23/(9720*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3) - 1/(3240*epsilon**3)","27913":"-347*f_3**2/(77760*epsilon) - 4571*f_3/(466560*epsilon) - pi**4*f_3/(194400*epsilon) + 1993*f_5/(93312*epsilon) + 31*f_7/(23040*epsilon) - 4903/(933120*epsilon) - pi**6/(839808*epsilon) + 47*pi**4/(4665600*epsilon) + 13*f_3**2/(6480*epsilon**2) + 61*f_3/(4860*epsilon**2) - 5*f_5/(243*epsilon**2) - pi**4/(38880*epsilon**2) + 23/(9720*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3) - 1/(3240*epsilon**3)","27914":"5*f_3**2/(648*epsilon) - 391*f_3/(19440*epsilon) + pi**4*f_3/(43200*epsilon) + f_5/(320*epsilon) - pi**4/(129600*epsilon) + 4577/(622080*epsilon) - f_3**2/(108*epsilon**2) + 5*f_3/(192*epsilon**2) - 1769/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(96*epsilon**3) + 37/(2592*epsilon**3) - 1/(216*epsilon**4)","27915":"5*f_3**2/(648*epsilon) - 391*f_3/(19440*epsilon) + pi**4*f_3/(43200*epsilon) + f_5/(320*epsilon) - pi**4/(129600*epsilon) + 4577/(622080*epsilon) - f_3**2/(108*epsilon**2) + 5*f_3/(192*epsilon**2) - 1769/(124416*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(96*epsilon**3) + 37/(2592*epsilon**3) - 1/(216*epsilon**4)","27916":"-13*f_3**2/(3240*epsilon) - pi**4*f_3/(43200*epsilon) + 1723*f_3/(155520*epsilon) + 11*f_5/(6912*epsilon) - 17/(1944*epsilon) + pi**4/(25920*epsilon) + f_3**2/(108*epsilon**2) - 5*f_3/(288*epsilon**2) - pi**4/(103680*epsilon**2) + 67/(7776*epsilon**2) + 7*f_3/(864*epsilon**3) - 7/(2592*epsilon**3)","27917":"-13*f_3**2/(3240*epsilon) - pi**4*f_3/(43200*epsilon) + 1723*f_3/(155520*epsilon) + 11*f_5/(6912*epsilon) - 17/(1944*epsilon) + pi**4/(25920*epsilon) + f_3**2/(108*epsilon**2) - 5*f_3/(288*epsilon**2) - pi**4/(103680*epsilon**2) + 67/(7776*epsilon**2) + 7*f_3/(864*epsilon**3) - 7/(2592*epsilon**3)","27918":"f_3**2/(4320*epsilon) - 901*f_3/(622080*epsilon) + 37*f_5/(17280*epsilon) - pi**6/(326592*epsilon) - 8549/(4976640*epsilon) + 113*pi**4/(6220800*epsilon) + 49*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - 29*pi**4/(518400*epsilon**2) + 1381/(103680*epsilon**2) - f_3/(180*epsilon**3) - 23/(2592*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 37/(2160*epsilon**4) + 7/(720*epsilon**5)","27919":"289*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 16501*f_3/(466560*epsilon) - 2513*f_5/(58320*epsilon) - 307*f_7/(103680*epsilon) - 19*pi**6/(5878656*epsilon) - 37*pi**4/(4665600*epsilon) - 23*f_3**2/(6480*epsilon**2) - 277*f_3/(9720*epsilon**2) + 323*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","27920":"f_3**2/(69120*epsilon) + 16637*f_3/(5598720*epsilon) + f_5/(41472*epsilon) - 6697/(2099520*epsilon) - pi**6/(26127360*epsilon) + 19*pi**4/(27993600*epsilon) - 2233*f_3/(933120*epsilon**2) - 29*f_5/(103680*epsilon**2) + 89*pi**4/(18662400*epsilon**2) + 959/(559872*epsilon**2) + 89*f_3/(155520*epsilon**3) - 137/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","27921":"-29*f_3**2/(311040*epsilon) + 5729*f_3/(2799360*epsilon) + 71*f_5/(93312*epsilon) - 9631/(4199040*epsilon) + pi**6/(117573120*epsilon) + 11*pi**4/(2799360*epsilon) - 2017*f_3/(466560*epsilon**2) - 77*f_5/(155520*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 431/(279936*epsilon**2) + 89*f_3/(77760*epsilon**3) - 89/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","27922":"-f_3**2/(62208*epsilon) + 7883*f_3/(2799360*epsilon) + 25*f_5/(46656*epsilon) - 52639/(16796160*epsilon) + pi**6/(117573120*epsilon) + 43*pi**4/(13996800*epsilon) - 2029*f_3/(466560*epsilon**2) - 77*f_5/(155520*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 545/(279936*epsilon**2) + 89*f_3/(77760*epsilon**3) - 101/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","27923":"-f_3**2/(62208*epsilon) + 7883*f_3/(2799360*epsilon) + 25*f_5/(46656*epsilon) - 52639/(16796160*epsilon) + pi**6/(117573120*epsilon) + 43*pi**4/(13996800*epsilon) - 2029*f_3/(466560*epsilon**2) - 77*f_5/(155520*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 545/(279936*epsilon**2) + 89*f_3/(77760*epsilon**3) - 101/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","27924":"-f_3**2/(6480*epsilon) - 8881*f_3/(3732480*epsilon) + 379*f_5/(311040*epsilon) - 7*pi**4/(1492992*epsilon) + 3739/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 581*f_3/(103680*epsilon**2) - 101*f_5/(25920*epsilon**2) - 557/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 73/(38880*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","27925":"-f_3**2/(6480*epsilon) - 8881*f_3/(3732480*epsilon) + 379*f_5/(311040*epsilon) - 7*pi**4/(1492992*epsilon) + 3739/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 581*f_3/(103680*epsilon**2) - 101*f_5/(25920*epsilon**2) - 557/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 73/(38880*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","27926":"-413*f_3**2/(38880*epsilon) - 7763*f_3/(233280*epsilon) - pi**4*f_3/(97200*epsilon) + 2851*f_5/(46656*epsilon) + 11*f_7/(2592*epsilon) - 6967/(466560*epsilon) + pi**4/(466560*epsilon) + 5*pi**6/(2939328*epsilon) + 13*f_3**2/(3240*epsilon**2) + 349*f_3/(9720*epsilon**2) - 55*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + 61/(9720*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","27927":"-322801/(3224862720*epsilon) + 76313/(134369280*epsilon**2) - 2707/(7464960*epsilon**3) - 337/(373248*epsilon**4) + 7/(8640*epsilon**5) - 1/(4320*epsilon**6)","27928":"13*f_3**2/(103680*epsilon) - 26569*f_3/(7464960*epsilon) + 1099*f_5/(622080*epsilon) - 223*pi**4/(74649600*epsilon) + 25381/(22394880*epsilon) + 13*pi**6/(9797760*epsilon) + 1117*f_3/(207360*epsilon**2) - 73*f_5/(25920*epsilon**2) - 2017/(622080*epsilon**2) - 19*pi**4/(6220800*epsilon**2) - 67*f_3/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + 151/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27929":"13*f_3**2/(103680*epsilon) - 26569*f_3/(7464960*epsilon) + 1099*f_5/(622080*epsilon) - 223*pi**4/(74649600*epsilon) + 25381/(22394880*epsilon) + 13*pi**6/(9797760*epsilon) + 1117*f_3/(207360*epsilon**2) - 73*f_5/(25920*epsilon**2) - 2017/(622080*epsilon**2) - 19*pi**4/(6220800*epsilon**2) - 67*f_3/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + 151/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27930":"-241*f_3/(248832*epsilon) - f_5/(11520*epsilon) - 1169/(3359232*epsilon) + 7*pi**4/(4147200*epsilon) + 41*f_3/(34560*epsilon**2) - pi**4/(207360*epsilon**2) + 2713/(3732480*epsilon**2) - f_3/(1728*epsilon**3) - 14383/(7464960*epsilon**3) + 1829/(622080*epsilon**4) - 193/(51840*epsilon**5) + 11/(4320*epsilon**6)","27931":"41*f_3/(103680*epsilon) - 41129/(806215680*epsilon) - pi**4/(2073600*epsilon) - 71*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 33763/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 53/(1866240*epsilon**3) - 3409/(1866240*epsilon**4) + 5/(2592*epsilon**5) - 1/(1440*epsilon**6)","27932":"41*f_3/(103680*epsilon) - 41129/(806215680*epsilon) - pi**4/(2073600*epsilon) - 71*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 33763/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 53/(1866240*epsilon**3) - 3409/(1866240*epsilon**4) + 5/(2592*epsilon**5) - 1/(1440*epsilon**6)","27933":"8111633/(9674588160*epsilon) - 2540051/(1612431360*epsilon**2) + 53773/(33592320*epsilon**3) - 7567/(5598720*epsilon**4) + 11/(17280*epsilon**5) - 11/(77760*epsilon**6)","27934":"8111633/(9674588160*epsilon) - 2540051/(1612431360*epsilon**2) + 53773/(33592320*epsilon**3) - 7567/(5598720*epsilon**4) + 11/(17280*epsilon**5) - 11/(77760*epsilon**6)","27935":"-6629/(100776960*epsilon) - 78311/(537477120*epsilon**2) - 2707/(5598720*epsilon**3) + 1727/(1866240*epsilon**4) - 7/(4320*epsilon**5) + 5/(5184*epsilon**6)","27936":"-6629/(100776960*epsilon) - 78311/(537477120*epsilon**2) - 2707/(5598720*epsilon**3) + 1727/(1866240*epsilon**4) - 7/(4320*epsilon**5) + 5/(5184*epsilon**6)","27937":"31*f_3**2/(51840*epsilon) + 823*f_3/(3732480*epsilon) - 121*f_5/(38880*epsilon) - 179*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 22333/(8398080*epsilon) - 379*f_3/(103680*epsilon**2) + 23*f_5/(12960*epsilon**2) + pi**4/(124416*epsilon**2) + 4411/(1866240*epsilon**2) + 17*f_3/(2592*epsilon**3) - 7427/(933120*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 119/(25920*epsilon**4) - 7/(6480*epsilon**5)","27938":"31*f_3**2/(51840*epsilon) + 823*f_3/(3732480*epsilon) - 121*f_5/(38880*epsilon) - 179*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 22333/(8398080*epsilon) - 379*f_3/(103680*epsilon**2) + 23*f_5/(12960*epsilon**2) + pi**4/(124416*epsilon**2) + 4411/(1866240*epsilon**2) + 17*f_3/(2592*epsilon**3) - 7427/(933120*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 119/(25920*epsilon**4) - 7/(6480*epsilon**5)","27939":"33641/(7255941120*epsilon) + 2973329/(4837294080*epsilon**2) - 105853/(100776960*epsilon**3) + 9701/(16796160*epsilon**4) - 113/(699840*epsilon**5) + 1/(46656*epsilon**6)","27940":"33641/(7255941120*epsilon) + 2973329/(4837294080*epsilon**2) - 105853/(100776960*epsilon**3) + 9701/(16796160*epsilon**4) - 113/(699840*epsilon**5) + 1/(46656*epsilon**6)","27941":"-19*f_3**2/(15552*epsilon) + pi**4*f_3/(97200*epsilon) + 9857*f_3/(233280*epsilon) - 21079*f_5/(466560*epsilon) - 83*f_7/(103680*epsilon) - 25*pi**6/(5878656*epsilon) + pi**4/(583200*epsilon) - f_3**2/(810*epsilon**2) - 599*f_3/(19440*epsilon**2) + 163*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","27942":"-19*f_3**2/(15552*epsilon) + pi**4*f_3/(97200*epsilon) + 9857*f_3/(233280*epsilon) - 21079*f_5/(466560*epsilon) - 83*f_7/(103680*epsilon) - 25*pi**6/(5878656*epsilon) + pi**4/(583200*epsilon) - f_3**2/(810*epsilon**2) - 599*f_3/(19440*epsilon**2) + 163*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","27943":"7*f_3/(311040*epsilon) - 7*f_5/(138240*epsilon) - pi**4/(4147200*epsilon) + 541/(644972544*epsilon) - 73*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 9217/(134369280*epsilon**2) + f_3/(5760*epsilon**3) + 10423/(22394880*epsilon**3) - 2563/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","27944":"7*f_3/(311040*epsilon) - 7*f_5/(138240*epsilon) - pi**4/(4147200*epsilon) + 541/(644972544*epsilon) - 73*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 9217/(134369280*epsilon**2) + f_3/(5760*epsilon**3) + 10423/(22394880*epsilon**3) - 2563/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","27945":"-121*f_3/(1244160*epsilon) + 29*pi**4/(12441600*epsilon) + 184823/(806215680*epsilon) - f_3/(3840*epsilon**2) - pi**4/(259200*epsilon**2) - 24463/(268738560*epsilon**2) + f_3/(1440*epsilon**3) + 1073/(2239488*epsilon**3) + 121/(233280*epsilon**4) - 73/(25920*epsilon**5) + 23/(12960*epsilon**6)","27946":"-121*f_3/(1244160*epsilon) + 29*pi**4/(12441600*epsilon) + 184823/(806215680*epsilon) - f_3/(3840*epsilon**2) - pi**4/(259200*epsilon**2) - 24463/(268738560*epsilon**2) + f_3/(1440*epsilon**3) + 1073/(2239488*epsilon**3) + 121/(233280*epsilon**4) - 73/(25920*epsilon**5) + 23/(12960*epsilon**6)","27947":"f_3**2/(4320*epsilon) + 43*f_3/(746496*epsilon) - 227*f_5/(103680*epsilon) - 169*pi**4/(12441600*epsilon) + pi**6/(6531840*epsilon) + 18209/(5598720*epsilon) - 31*f_3/(311040*epsilon**2) + 7*f_5/(4320*epsilon**2) - 2651/(622080*epsilon**2) + 77*pi**4/(3110400*epsilon**2) + 77*f_3/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - 23/(311040*epsilon**3) - f_3/(720*epsilon**4) + 79/(25920*epsilon**4) - 1/(720*epsilon**5)","27948":"f_3**2/(4320*epsilon) + 43*f_3/(746496*epsilon) - 227*f_5/(103680*epsilon) - 169*pi**4/(12441600*epsilon) + pi**6/(6531840*epsilon) + 18209/(5598720*epsilon) - 31*f_3/(311040*epsilon**2) + 7*f_5/(4320*epsilon**2) - 2651/(622080*epsilon**2) + 77*pi**4/(3110400*epsilon**2) + 77*f_3/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - 23/(311040*epsilon**3) - f_3/(720*epsilon**4) + 79/(25920*epsilon**4) - 1/(720*epsilon**5)","27949":"-49*f_3/(31104*epsilon) - 7*f_5/(17280*epsilon) - pi**4/(2488320*epsilon) + 3148439/(1612431360*epsilon) + 59*f_3/(25920*epsilon**2) - 508213/(134369280*epsilon**2) + pi**4/(345600*epsilon**2) - 17*f_3/(8640*epsilon**3) + 17011/(5598720*epsilon**3) + 109/(466560*epsilon**4) - 71/(25920*epsilon**5) + 11/(6480*epsilon**6)","27950":"-49*f_3/(31104*epsilon) - 7*f_5/(17280*epsilon) - pi**4/(2488320*epsilon) + 3148439/(1612431360*epsilon) + 59*f_3/(25920*epsilon**2) - 508213/(134369280*epsilon**2) + pi**4/(345600*epsilon**2) - 17*f_3/(8640*epsilon**3) + 17011/(5598720*epsilon**3) + 109/(466560*epsilon**4) - 71/(25920*epsilon**5) + 11/(6480*epsilon**6)","27951":"-91*f_3/(279936*epsilon) - 7*f_5/(622080*epsilon) + 59*pi**4/(111974400*epsilon) + 17724407/(14511882240*epsilon) + 59*f_3/(933120*epsilon**2) - 3167389/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 88949/(100776960*epsilon**3) + 23101/(16796160*epsilon**4) - 109/(174960*epsilon**5) + 7/(58320*epsilon**6)","27952":"7*f_3**2/(51840*epsilon) + 9319*f_3/(3732480*epsilon) - 197*f_5/(77760*epsilon) - 107*pi**4/(37324800*epsilon) - 2773/(16796160*epsilon) - pi**6/(9797760*epsilon) - 667*f_3/(103680*epsilon**2) + f_5/(1620*epsilon**2) + pi**4/(124416*epsilon**2) + 2369/(373248*epsilon**2) + 17*f_3/(2592*epsilon**3) - 8723/(933120*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 119/(25920*epsilon**4) - 7/(6480*epsilon**5)","27953":"7*f_3**2/(51840*epsilon) + 9319*f_3/(3732480*epsilon) - 197*f_5/(77760*epsilon) - 107*pi**4/(37324800*epsilon) - 2773/(16796160*epsilon) - pi**6/(9797760*epsilon) - 667*f_3/(103680*epsilon**2) + f_5/(1620*epsilon**2) + pi**4/(124416*epsilon**2) + 2369/(373248*epsilon**2) + 17*f_3/(2592*epsilon**3) - 8723/(933120*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 119/(25920*epsilon**4) - 7/(6480*epsilon**5)","27954":"-53*f_3/(174960*epsilon) - 7*f_5/(62208*epsilon) + 30983/(537477120*epsilon) + 229*pi**4/(111974400*epsilon) + 1927*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 13*pi**4/(3732480*epsilon**2) - 583/(2239488*epsilon**2) - 13*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 4261/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 169/(155520*epsilon**4) + 1/(2592*epsilon**5)","27955":"-53*f_3/(174960*epsilon) - 7*f_5/(62208*epsilon) + 30983/(537477120*epsilon) + 229*pi**4/(111974400*epsilon) + 1927*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 13*pi**4/(3732480*epsilon**2) - 583/(2239488*epsilon**2) - 13*f_3/(31104*epsilon**3) + pi**4/(1555200*epsilon**3) + 4261/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 169/(155520*epsilon**4) + 1/(2592*epsilon**5)","27956":"-f_3**2/(432*epsilon) - 247*f_3/(311040*epsilon) + 2431*f_5/(155520*epsilon) - 39751/(3732480*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(622080*epsilon) + f_3**2/(432*epsilon**2) + f_3/(648*epsilon**2) - 7*f_5/(288*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(163296*epsilon**2) + 1717/(103680*epsilon**2) + f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 23/(2592*epsilon**3) + 1/(540*epsilon**4)","27957":"-f_3**2/(432*epsilon) - 247*f_3/(311040*epsilon) + 2431*f_5/(155520*epsilon) - 39751/(3732480*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(622080*epsilon) + f_3**2/(432*epsilon**2) + f_3/(648*epsilon**2) - 7*f_5/(288*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(163296*epsilon**2) + 1717/(103680*epsilon**2) + f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 23/(2592*epsilon**3) + 1/(540*epsilon**4)","27958":"-f_3**2/(51840*epsilon) - 889*f_3/(311040*epsilon) + 943*f_5/(155520*epsilon) - 11741/(1866240*epsilon) + pi**4/(3110400*epsilon) + 59*pi**6/(19595520*epsilon) + 77*f_3/(38880*epsilon**2) - 133*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 151/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27959":"-f_3**2/(51840*epsilon) - 889*f_3/(311040*epsilon) + 943*f_5/(155520*epsilon) - 11741/(1866240*epsilon) + pi**4/(3110400*epsilon) + 59*pi**6/(19595520*epsilon) + 77*f_3/(38880*epsilon**2) - 133*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 151/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27960":"-473*f_3/(1399680*epsilon) + f_5/(8640*epsilon) + pi**4/(9331200*epsilon) + 739/(933120*epsilon) + 617*f_3/(466560*epsilon**2) - f_5/(2880*epsilon**2) - 1369/(466560*epsilon**2) - pi**4/(777600*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 3719/(933120*epsilon**3) + f_3/(2160*epsilon**4) - 1/(480*epsilon**4) + 1/(2160*epsilon**5)","27961":"-473*f_3/(1399680*epsilon) + f_5/(8640*epsilon) + pi**4/(9331200*epsilon) + 739/(933120*epsilon) + 617*f_3/(466560*epsilon**2) - f_5/(2880*epsilon**2) - 1369/(466560*epsilon**2) - pi**4/(777600*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 3719/(933120*epsilon**3) + f_3/(2160*epsilon**4) - 1/(480*epsilon**4) + 1/(2160*epsilon**5)","27962":"116281/(322486272*epsilon) - 489169/(403107840*epsilon**2) + 23437/(25194240*epsilon**3) - 5941/(16796160*epsilon**4) + 11/(139968*epsilon**5) - 1/(116640*epsilon**6)","27963":"116281/(322486272*epsilon) - 489169/(403107840*epsilon**2) + 23437/(25194240*epsilon**3) - 5941/(16796160*epsilon**4) + 11/(139968*epsilon**5) - 1/(116640*epsilon**6)","27964":"7*f_3**2/(25920*epsilon) + 43*f_3/(11520*epsilon) - 233*f_5/(38880*epsilon) - 227/(124416*epsilon) + 29*pi**4/(3110400*epsilon) + 11*pi**6/(4898880*epsilon) - 133*f_3/(38880*epsilon**2) + 31*f_5/(12960*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 71/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27965":"7*f_3**2/(25920*epsilon) + 43*f_3/(11520*epsilon) - 233*f_5/(38880*epsilon) - 227/(124416*epsilon) + 29*pi**4/(3110400*epsilon) + 11*pi**6/(4898880*epsilon) - 133*f_3/(38880*epsilon**2) + 31*f_5/(12960*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 71/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27966":"-f_3**2/(2160*epsilon) + 7199*f_3/(3732480*epsilon) - 427*f_5/(103680*epsilon) - pi**6/(6531840*epsilon) + 353*pi**4/(37324800*epsilon) + 19393/(11197440*epsilon) - 143*f_3/(103680*epsilon**2) + 19*f_5/(4320*epsilon**2) - 251/(103680*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 19/(9720*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","27967":"-f_3**2/(2160*epsilon) + 7199*f_3/(3732480*epsilon) - 427*f_5/(103680*epsilon) - pi**6/(6531840*epsilon) + 353*pi**4/(37324800*epsilon) + 19393/(11197440*epsilon) - 143*f_3/(103680*epsilon**2) + 19*f_5/(4320*epsilon**2) - 251/(103680*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 19/(9720*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","27968":"23*f_3**2/(103680*epsilon) - 485*f_3/(1492992*epsilon) + 85*f_5/(124416*epsilon) - 29*pi**4/(4976640*epsilon) + pi**6/(4898880*epsilon) + 485/(2239488*epsilon) - 337*f_3/(622080*epsilon**2) - 73*f_5/(51840*epsilon**2) + 157/(373248*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 13*f_3/(10368*epsilon**3) - 787/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 11/(6480*epsilon**4) - 1/(960*epsilon**5)","27969":"23*f_3**2/(103680*epsilon) - 485*f_3/(1492992*epsilon) + 85*f_5/(124416*epsilon) - 29*pi**4/(4976640*epsilon) + pi**6/(4898880*epsilon) + 485/(2239488*epsilon) - 337*f_3/(622080*epsilon**2) - 73*f_5/(51840*epsilon**2) + 157/(373248*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 13*f_3/(10368*epsilon**3) - 787/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 11/(6480*epsilon**4) - 1/(960*epsilon**5)","27970":"-f_3**2/(207360*epsilon) - 8929*f_3/(14929920*epsilon) + 7*f_5/(746496*epsilon) - pi**6/(39191040*epsilon) + 1891*pi**4/(1343692800*epsilon) + 1977449/(3224862720*epsilon) + 3311*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 25661/(29859840*epsilon**2) - pi**4/(699840*epsilon**2) - f_3/(5832*epsilon**3) + pi**4/(4665600*epsilon**3) + 17749/(22394880*epsilon**3) + f_3/(38880*epsilon**4) - 739/(1866240*epsilon**4) + 7/(77760*epsilon**5)","27971":"-f_3**2/(207360*epsilon) - 8929*f_3/(14929920*epsilon) + 7*f_5/(746496*epsilon) - pi**6/(39191040*epsilon) + 1891*pi**4/(1343692800*epsilon) + 1977449/(3224862720*epsilon) + 3311*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 25661/(29859840*epsilon**2) - pi**4/(699840*epsilon**2) - f_3/(5832*epsilon**3) + pi**4/(4665600*epsilon**3) + 17749/(22394880*epsilon**3) + f_3/(38880*epsilon**4) - 739/(1866240*epsilon**4) + 7/(77760*epsilon**5)","27972":"-f_3**2/(69120*epsilon) + 809*f_3/(4976640*epsilon) - 49*f_5/(1244160*epsilon) - 50873/(537477120*epsilon) - 389*pi**4/(447897600*epsilon) - pi**6/(13063680*epsilon) - 989*f_3/(3732480*epsilon**2) + 7*f_5/(20736*epsilon**2) - 1363/(3317760*epsilon**2) + 77*pi**4/(37324800*epsilon**2) + 121*f_3/(155520*epsilon**3) - pi**4/(311040*epsilon**3) - 2201/(7464960*epsilon**3) - f_3/(2592*epsilon**4) + 809/(622080*epsilon**4) - 37/(51840*epsilon**5)","27973":"-f_3**2/(69120*epsilon) + 809*f_3/(4976640*epsilon) - 49*f_5/(1244160*epsilon) - 50873/(537477120*epsilon) - 389*pi**4/(447897600*epsilon) - pi**6/(13063680*epsilon) - 989*f_3/(3732480*epsilon**2) + 7*f_5/(20736*epsilon**2) - 1363/(3317760*epsilon**2) + 77*pi**4/(37324800*epsilon**2) + 121*f_3/(155520*epsilon**3) - pi**4/(311040*epsilon**3) - 2201/(7464960*epsilon**3) - f_3/(2592*epsilon**4) + 809/(622080*epsilon**4) - 37/(51840*epsilon**5)","27974":"13*f_3**2/(69120*epsilon) + 373*f_3/(1492992*epsilon) - 74789/(179159040*epsilon) - 139*pi**4/(37324800*epsilon) - pi**6/(4354560*epsilon) - 37*f_3/(62208*epsilon**2) + 7*f_5/(11520*epsilon**2) + 3809/(29859840*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 83*f_3/(51840*epsilon**3) - 809/(622080*epsilon**3) - 7*pi**4/(1036800*epsilon**3) - 7*f_3/(8640*epsilon**4) + 193/(69120*epsilon**4) - 1/(576*epsilon**5)","27975":"13*f_3**2/(69120*epsilon) + 373*f_3/(1492992*epsilon) - 74789/(179159040*epsilon) - 139*pi**4/(37324800*epsilon) - pi**6/(4354560*epsilon) - 37*f_3/(62208*epsilon**2) + 7*f_5/(11520*epsilon**2) + 3809/(29859840*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 83*f_3/(51840*epsilon**3) - 809/(622080*epsilon**3) - 7*pi**4/(1036800*epsilon**3) - 7*f_3/(8640*epsilon**4) + 193/(69120*epsilon**4) - 1/(576*epsilon**5)","27976":"-f_3**2/(1215*epsilon) - 3383*f_3/(58320*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 199*f_5/(2916*epsilon) - 59*f_7/(20736*epsilon) - 13*pi**4/(2332800*epsilon) + pi**6/(209952*epsilon) + f_3**2/(1296*epsilon**2) + 887*f_3/(19440*epsilon**2) - 55*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","27977":"-f_3**2/(1215*epsilon) - 3383*f_3/(58320*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 199*f_5/(2916*epsilon) - 59*f_7/(20736*epsilon) - 13*pi**4/(2332800*epsilon) + pi**6/(209952*epsilon) + f_3**2/(1296*epsilon**2) + 887*f_3/(19440*epsilon**2) - 55*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","27978":"13*f_3**2/(25920*epsilon) - 137*f_3/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 343*f_5/(51840*epsilon) - 113*f_7/(17280*epsilon) - pi**6/(1959552*epsilon) - pi**4/(1036800*epsilon) + 863/(138240*epsilon) - f_3**2/(4320*epsilon**2) + 79*f_3/(17280*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) + 529/(124416*epsilon**2) - f_3/(240*epsilon**3) + f_5/(72*epsilon**3) - 47/(4320*epsilon**3) + 7/(2160*epsilon**4)","27979":"13*f_3**2/(25920*epsilon) - 137*f_3/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 343*f_5/(51840*epsilon) - 113*f_7/(17280*epsilon) - pi**6/(1959552*epsilon) - pi**4/(1036800*epsilon) + 863/(138240*epsilon) - f_3**2/(4320*epsilon**2) + 79*f_3/(17280*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) + 529/(124416*epsilon**2) - f_3/(240*epsilon**3) + f_5/(72*epsilon**3) - 47/(4320*epsilon**3) + 7/(2160*epsilon**4)","27980":"f_3/(414720*epsilon) - 257*f_5/(103680*epsilon) + 19*pi**4/(3110400*epsilon) + 226813/(134369280*epsilon) - 139*f_3/(51840*epsilon**2) + pi**4/(345600*epsilon**2) + 877/(1105920*epsilon**2) + 23*f_3/(8640*epsilon**3) - 7913/(2985984*epsilon**3) + 617/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27981":"f_3/(414720*epsilon) - 257*f_5/(103680*epsilon) + 19*pi**4/(3110400*epsilon) + 226813/(134369280*epsilon) - 139*f_3/(51840*epsilon**2) + pi**4/(345600*epsilon**2) + 877/(1105920*epsilon**2) + 23*f_3/(8640*epsilon**3) - 7913/(2985984*epsilon**3) + 617/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27982":"7*f_3**2/(51840*epsilon) - 47*f_3/(46080*epsilon) + 197*f_5/(62208*epsilon) - 60967/(26873856*epsilon) - pi**6/(3919104*epsilon) + 7*pi**4/(1382400*epsilon) + 11*f_3/(5184*epsilon**2) - f_5/(5184*epsilon**2) - 175/(221184*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 37187/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27983":"7*f_3**2/(51840*epsilon) - 47*f_3/(46080*epsilon) + 197*f_5/(62208*epsilon) - 60967/(26873856*epsilon) - pi**6/(3919104*epsilon) + 7*pi**4/(1382400*epsilon) + 11*f_3/(5184*epsilon**2) - f_5/(5184*epsilon**2) - 175/(221184*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 37187/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","27984":"f_3**2/(3240*epsilon) + 2633*f_3/(746496*epsilon) - 161*f_5/(311040*epsilon) - 16877/(9953280*epsilon) - 619*pi**4/(37324800*epsilon) - 17*pi**6/(19595520*epsilon) - 313*f_3/(51840*epsilon**2) - 17*f_5/(25920*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 21799/(3732480*epsilon**2) + 7*f_3/(2160*epsilon**3) - 67/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 5/(1728*epsilon**4) - 1/(1440*epsilon**5)","27985":"f_3**2/(3240*epsilon) + 2633*f_3/(746496*epsilon) - 161*f_5/(311040*epsilon) - 16877/(9953280*epsilon) - 619*pi**4/(37324800*epsilon) - 17*pi**6/(19595520*epsilon) - 313*f_3/(51840*epsilon**2) - 17*f_5/(25920*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 21799/(3732480*epsilon**2) + 7*f_3/(2160*epsilon**3) - 67/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 5/(1728*epsilon**4) - 1/(1440*epsilon**5)","27986":"-19*f_3/(248832*epsilon) - 7*f_5/(138240*epsilon) + 84565/(644972544*epsilon) - 61*f_3/(414720*epsilon**2) + 3061/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 10639/(22394880*epsilon**3) - 2563/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","27987":"-19*f_3/(248832*epsilon) - 7*f_5/(138240*epsilon) + 84565/(644972544*epsilon) - 61*f_3/(414720*epsilon**2) + 3061/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 10639/(22394880*epsilon**3) - 2563/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","27988":"143*f_3**2/(51840*epsilon) + 157*f_3/(51840*epsilon) - 3559*f_5/(311040*epsilon) + 19*pi**4/(1555200*epsilon) + 29*pi**6/(19595520*epsilon) + 61/(34560*epsilon) - 23*f_3/(77760*epsilon**2) + 77*f_5/(25920*epsilon**2) - 601/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 31/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27989":"143*f_3**2/(51840*epsilon) + 157*f_3/(51840*epsilon) - 3559*f_5/(311040*epsilon) + 19*pi**4/(1555200*epsilon) + 29*pi**6/(19595520*epsilon) + 61/(34560*epsilon) - 23*f_3/(77760*epsilon**2) + 77*f_5/(25920*epsilon**2) - 601/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 31/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","27990":"-347*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - pi**4/(22394880*epsilon) + 149/(26873856*epsilon) + 497*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 287/(5598720*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2303/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","27991":"-347*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - pi**4/(22394880*epsilon) + 149/(26873856*epsilon) + 497*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 287/(5598720*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2303/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","27992":"f_3**2/(51840*epsilon) - 2813*f_3/(7464960*epsilon) + 53*f_5/(155520*epsilon) - 22889/(89579520*epsilon) + 73*pi**4/(74649600*epsilon) + 23*pi**6/(39191040*epsilon) - 37*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(3110400*epsilon**2) + 6271/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 823/(414720*epsilon**3) - f_3/(432*epsilon**4) + 139/(34560*epsilon**4) - 1/(576*epsilon**5)","27993":"f_3**2/(51840*epsilon) - 2813*f_3/(7464960*epsilon) + 53*f_5/(155520*epsilon) - 22889/(89579520*epsilon) + 73*pi**4/(74649600*epsilon) + 23*pi**6/(39191040*epsilon) - 37*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(3110400*epsilon**2) + 6271/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 823/(414720*epsilon**3) - f_3/(432*epsilon**4) + 139/(34560*epsilon**4) - 1/(576*epsilon**5)","27994":"3587/(2902376448*epsilon) + 410267/(1209323520*epsilon**2) - 167393/(268738560*epsilon**3) + 35183/(67184640*epsilon**4) - 1349/(5598720*epsilon**5) + 5/(93312*epsilon**6)","27995":"3587/(2902376448*epsilon) + 410267/(1209323520*epsilon**2) - 167393/(268738560*epsilon**3) + 35183/(67184640*epsilon**4) - 1349/(5598720*epsilon**5) + 5/(93312*epsilon**6)","27996":"13*f_3/(124416*epsilon) - pi**4/(4147200*epsilon) + 145309/(3224862720*epsilon) - 13*f_3/(69120*epsilon**2) - 209/(8398080*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 25331/(89579520*epsilon**3) - 4739/(7464960*epsilon**4) + 473/(622080*epsilon**5) - 7/(17280*epsilon**6)","27997":"13*f_3/(124416*epsilon) - pi**4/(4147200*epsilon) + 145309/(3224862720*epsilon) - 13*f_3/(69120*epsilon**2) - 209/(8398080*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 25331/(89579520*epsilon**3) - 4739/(7464960*epsilon**4) + 473/(622080*epsilon**5) - 7/(17280*epsilon**6)","27998":"203*f_3/(2488320*epsilon) - 651401/(3224862720*epsilon) - pi**4/(8294400*epsilon) - 61*f_3/(414720*epsilon**2) + 130333/(537477120*epsilon**2) + f_3/(6912*epsilon**3) + 787/(2799360*epsilon**3) - 1493/(1866240*epsilon**4) + 119/(155520*epsilon**5) - 1/(2880*epsilon**6)","27999":"203*f_3/(2488320*epsilon) - 651401/(3224862720*epsilon) - pi**4/(8294400*epsilon) - 61*f_3/(414720*epsilon**2) + 130333/(537477120*epsilon**2) + f_3/(6912*epsilon**3) + 787/(2799360*epsilon**3) - 1493/(1866240*epsilon**4) + 119/(155520*epsilon**5) - 1/(2880*epsilon**6)","28000":"-299*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 45743/(967458816*epsilon) + 47*pi**4/(223948800*epsilon) + 47*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 1037/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 401/(5971968*epsilon**3) + 7819/(22394880*epsilon**4) - 619/(1866240*epsilon**5) + 17/(155520*epsilon**6)","28001":"-299*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 45743/(967458816*epsilon) + 47*pi**4/(223948800*epsilon) + 47*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 1037/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 401/(5971968*epsilon**3) + 7819/(22394880*epsilon**4) - 619/(1866240*epsilon**5) + 17/(155520*epsilon**6)","28002":"7*f_3/(77760*epsilon) - 104999/(806215680*epsilon) - pi**4/(1244160*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 26161/(134369280*epsilon**2) + f_3/(8640*epsilon**3) - 811/(2799360*epsilon**3) - 1/(233280*epsilon**4) + 61/(77760*epsilon**5) - 1/(1620*epsilon**6)","28003":"53*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) + 153827/(29023764480*epsilon) + pi**4/(16588800*epsilon) + 53*f_3/(1244160*epsilon**2) + pi**4/(37324800*epsilon**2) + 73081/(2418647040*epsilon**2) - 7*f_3/(155520*epsilon**3) - 42647/(403107840*epsilon**3) + 929/(6718464*epsilon**4) - 1/(11520*epsilon**5) + 1/(46656*epsilon**6)","28004":"53*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) + 153827/(29023764480*epsilon) + pi**4/(16588800*epsilon) + 53*f_3/(1244160*epsilon**2) + pi**4/(37324800*epsilon**2) + 73081/(2418647040*epsilon**2) - 7*f_3/(155520*epsilon**3) - 42647/(403107840*epsilon**3) + 929/(6718464*epsilon**4) - 1/(11520*epsilon**5) + 1/(46656*epsilon**6)","28005":"-8353/(134369280*epsilon) + 10691/(59719680*epsilon**2) + 421/(5598720*epsilon**3) - 581/(1244160*epsilon**4) + 17/(25920*epsilon**5) - 1/(3240*epsilon**6)","28006":"-8353/(134369280*epsilon) + 10691/(59719680*epsilon**2) + 421/(5598720*epsilon**3) - 581/(1244160*epsilon**4) + 17/(25920*epsilon**5) - 1/(3240*epsilon**6)","28007":"-f_3/(41472*epsilon) + 19*pi**4/(37324800*epsilon) + 745667/(3627970560*epsilon) - f_3/(25920*epsilon**2) - 56287/(241864704*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5123/(100776960*epsilon**3) + 1913/(8398080*epsilon**4) - 1/(3240*epsilon**5) + 7/(58320*epsilon**6)","28008":"477161/(58047528960*epsilon) + 49943/(967458816*epsilon**2) - 82319/(806215680*epsilon**3) + 5581/(67184640*epsilon**4) - 1/(23040*epsilon**5) + 1/(93312*epsilon**6)","28009":"477161/(58047528960*epsilon) + 49943/(967458816*epsilon**2) - 82319/(806215680*epsilon**3) + 5581/(67184640*epsilon**4) - 1/(23040*epsilon**5) + 1/(93312*epsilon**6)","28010":"-469*f_3/(8957952*epsilon) - 7*f_5/(1244160*epsilon) + 7*pi**4/(49766400*epsilon) + 507785/(2902376448*epsilon) + 7*f_3/(414720*epsilon**2) - 459797/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 4507/(201553920*epsilon**3) + 2543/(16796160*epsilon**4) - 1/(6480*epsilon**5) + 7/(116640*epsilon**6)","28011":"-23*f_3**2/(207360*epsilon) - 47*f_3/(559872*epsilon) + f_5/(19440*epsilon) - pi**6/(39191040*epsilon) + 67*pi**4/(223948800*epsilon) + 1033/(3359232*epsilon) - 299*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1417/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(3888*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28012":"-23*f_3**2/(207360*epsilon) - 47*f_3/(559872*epsilon) + f_5/(19440*epsilon) - pi**6/(39191040*epsilon) + 67*pi**4/(223948800*epsilon) + 1033/(3359232*epsilon) - 299*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1417/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(3888*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28013":"-21053/(358318080*epsilon) + 154141/(537477120*epsilon**2) - 128701/(268738560*epsilon**3) + 677/(1492992*epsilon**4) - 133/(622080*epsilon**5) + 7/(155520*epsilon**6)","28014":"-21053/(358318080*epsilon) + 154141/(537477120*epsilon**2) - 128701/(268738560*epsilon**3) + 677/(1492992*epsilon**4) - 133/(622080*epsilon**5) + 7/(155520*epsilon**6)","28015":"7*f_3**2/(622080*epsilon) - 305*f_3/(559872*epsilon) + 383*f_5/(933120*epsilon) - 13*pi**6/(117573120*epsilon) - 197*pi**4/(223948800*epsilon) + 19171/(33592320*epsilon) - 1591*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 2467/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 31/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28016":"7*f_3**2/(622080*epsilon) - 305*f_3/(559872*epsilon) + 383*f_5/(933120*epsilon) - 13*pi**6/(117573120*epsilon) - 197*pi**4/(223948800*epsilon) + 19171/(33592320*epsilon) - 1591*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 2467/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 31/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28017":"f_3**2/(25920*epsilon) + 103*f_3/(139968*epsilon) + f_5/(23040*epsilon) - 17669/(33592320*epsilon) - 13*pi**4/(5598720*epsilon) - pi**6/(4898880*epsilon) - 311*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 145/(279936*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1/(3645*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28018":"f_3**2/(25920*epsilon) + 103*f_3/(139968*epsilon) + f_5/(23040*epsilon) - 17669/(33592320*epsilon) - 13*pi**4/(5598720*epsilon) - pi**6/(4898880*epsilon) - 311*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 145/(279936*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1/(3645*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28019":"f_3**2/(7680*epsilon) + 5759*f_3/(5598720*epsilon) - 37*f_5/(138240*epsilon) - 16079/(16796160*epsilon) - 23*pi**4/(13996800*epsilon) - pi**6/(26127360*epsilon) - 383*f_3/(933120*epsilon**2) - 29*f_5/(103680*epsilon**2) + 17*pi**4/(9331200*epsilon**2) + 325/(559872*epsilon**2) + 17*f_3/(77760*epsilon**3) - 41/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","28020":"-1813*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) - 15673/(3224862720*epsilon) + 83*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) - 1061/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 1549/(14929920*epsilon**3) + 871/(2799360*epsilon**4) - 91/(311040*epsilon**5) + 1/(9720*epsilon**6)","28021":"-1813*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) - 15673/(3224862720*epsilon) + 83*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) - 1061/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 1549/(14929920*epsilon**3) + 871/(2799360*epsilon**4) - 91/(311040*epsilon**5) + 1/(9720*epsilon**6)","28022":"929*f_3/(22394880*epsilon) - f_5/(138240*epsilon) - 172031/(1934917632*epsilon) + 7*pi**4/(13996800*epsilon) - 109*f_3/(933120*epsilon**2) + pi**4/(7464960*epsilon**2) + 52973/(1612431360*epsilon**2) + f_3/(62208*epsilon**3) + 4553/(67184640*epsilon**3) + 953/(3732480*epsilon**4) - 97/(233280*epsilon**5) + 7/(38880*epsilon**6)","28023":"-299*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 198043/(4837294080*epsilon) + 47*pi**4/(223948800*epsilon) + 47*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 3521/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 2053/(29859840*epsilon**3) + 7819/(22394880*epsilon**4) - 619/(1866240*epsilon**5) + 17/(155520*epsilon**6)","28024":"-299*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 198043/(4837294080*epsilon) + 47*pi**4/(223948800*epsilon) + 47*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 3521/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 2053/(29859840*epsilon**3) + 7819/(22394880*epsilon**4) - 619/(1866240*epsilon**5) + 17/(155520*epsilon**6)","28025":"-83429/(3224862720*epsilon) - 167/(2099520*epsilon**2) - 241/(268738560*epsilon**3) + 6733/(22394880*epsilon**4) - 467/(1866240*epsilon**5) + 11/(155520*epsilon**6)","28026":"-83429/(3224862720*epsilon) - 167/(2099520*epsilon**2) - 241/(268738560*epsilon**3) + 6733/(22394880*epsilon**4) - 467/(1866240*epsilon**5) + 11/(155520*epsilon**6)","28027":"13*f_3/(622080*epsilon) - 7*pi**4/(12441600*epsilon) - 1121/(107495424*epsilon) + 7*f_3/(103680*epsilon**2) - 415/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) - 367/(3732480*epsilon**3) - 7/(1866240*epsilon**4) + 11/(15552*epsilon**5) - 7/(12960*epsilon**6)","28028":"13*f_3/(622080*epsilon) - 7*pi**4/(12441600*epsilon) - 1121/(107495424*epsilon) + 7*f_3/(103680*epsilon**2) - 415/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) - 367/(3732480*epsilon**3) - 7/(1866240*epsilon**4) + 11/(15552*epsilon**5) - 7/(12960*epsilon**6)","28029":"-127*f_3/(2488320*epsilon) - 11*pi**4/(24883200*epsilon) + 133031/(1612431360*epsilon) + 37*f_3/(207360*epsilon**2) - 5905/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) + 41/(4478976*epsilon**3) - 1/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(4320*epsilon**6)","28030":"37*f_3**2/(622080*epsilon) - 11*f_3/(2799360*epsilon) + 611*f_5/(3732480*epsilon) - 29*pi**6/(235146240*epsilon) - 7*pi**4/(11197440*epsilon) - 541/(33592320*epsilon) - 269*f_3/(933120*epsilon**2) + 73*f_5/(311040*epsilon**2) + 55/(559872*epsilon**2) + 17*pi**4/(9331200*epsilon**2) + 17*f_3/(77760*epsilon**3) - 23/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","28031":"37*f_3**2/(622080*epsilon) - 11*f_3/(2799360*epsilon) + 611*f_5/(3732480*epsilon) - 29*pi**6/(235146240*epsilon) - 7*pi**4/(11197440*epsilon) - 541/(33592320*epsilon) - 269*f_3/(933120*epsilon**2) + 73*f_5/(311040*epsilon**2) + 55/(559872*epsilon**2) + 17*pi**4/(9331200*epsilon**2) + 17*f_3/(77760*epsilon**3) - 23/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","28032":"17*f_3**2/(207360*epsilon) - 1309*f_3/(2799360*epsilon) + 19*f_5/(77760*epsilon) - pi**6/(39191040*epsilon) + 11*pi**4/(44789760*epsilon) + 335/(1679616*epsilon) - 275*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 367/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(5184*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28033":"17*f_3**2/(207360*epsilon) - 1309*f_3/(2799360*epsilon) + 19*f_5/(77760*epsilon) - pi**6/(39191040*epsilon) + 11*pi**4/(44789760*epsilon) + 335/(1679616*epsilon) - 275*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 367/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(5184*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28034":"130723/(3627970560*epsilon) + 96403/(2418647040*epsilon**2) - 7571/(44789760*epsilon**3) + 6541/(33592320*epsilon**4) - 277/(2799360*epsilon**5) + 1/(46656*epsilon**6)","28035":"130723/(3627970560*epsilon) + 96403/(2418647040*epsilon**2) - 7571/(44789760*epsilon**3) + 6541/(33592320*epsilon**4) - 277/(2799360*epsilon**5) + 1/(46656*epsilon**6)","28036":"-f_3/(622080*epsilon) + 42017/(29023764480*epsilon) - 33959/(2418647040*epsilon**2) + 9023/(201553920*epsilon**3) - 451/(6718464*epsilon**4) + 11/(233280*epsilon**5) - 1/(77760*epsilon**6)","28037":"-f_3/(622080*epsilon) + 42017/(29023764480*epsilon) - 33959/(2418647040*epsilon**2) + 9023/(201553920*epsilon**3) - 451/(6718464*epsilon**4) + 11/(233280*epsilon**5) - 1/(77760*epsilon**6)","28038":"29309/(1451188224*epsilon) - 558791/(4837294080*epsilon**2) - 287/(11197440*epsilon**3) + 557/(2099520*epsilon**4) - 11/(43740*epsilon**5) + 19/(233280*epsilon**6)","28039":"29309/(1451188224*epsilon) - 558791/(4837294080*epsilon**2) - 287/(11197440*epsilon**3) + 557/(2099520*epsilon**4) - 11/(43740*epsilon**5) + 19/(233280*epsilon**6)","28040":"f_3/(3732480*epsilon) - 155537/(7255941120*epsilon) + 13931/(241864704*epsilon**2) + 5425/(40310784*epsilon**3) - 389/(2099520*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","28041":"f_3/(3732480*epsilon) - 155537/(7255941120*epsilon) + 13931/(241864704*epsilon**2) + 5425/(40310784*epsilon**3) - 389/(2099520*epsilon**4) + 121/(1399680*epsilon**5) - 1/(58320*epsilon**6)","28042":"f_3**2/(19440*epsilon) - 4513*f_3/(11197440*epsilon) + 77*f_5/(1866240*epsilon) + pi**6/(16796160*epsilon) + 17*pi**4/(22394880*epsilon) + 33743/(134369280*epsilon) + 73*f_3/(116640*epsilon**2) - 7*f_5/(77760*epsilon**2) - 4829/(11197440*epsilon**2) - 23*pi**4/(9331200*epsilon**2) - 23*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1333/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(62208*epsilon**4) + 1/(25920*epsilon**5)","28043":"-f_3**2/(5184*epsilon) + 71*f_3/(5598720*epsilon) - 37*f_5/(103680*epsilon) - pi**6/(19595520*epsilon) + 29*pi**4/(11197440*epsilon) + 33743/(67184640*epsilon) + 71*f_3/(116640*epsilon**2) + f_5/(2160*epsilon**2) - 4829/(5598720*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1333/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","28044":"-229711/(9674588160*epsilon) + 46487/(644972544*epsilon**2) - 199/(14929920*epsilon**3) - 1063/(5598720*epsilon**4) + 293/(933120*epsilon**5) - 23/(155520*epsilon**6)","28045":"-229711/(9674588160*epsilon) + 46487/(644972544*epsilon**2) - 199/(14929920*epsilon**3) - 1063/(5598720*epsilon**4) + 293/(933120*epsilon**5) - 23/(155520*epsilon**6)","28046":"323*f_3/(5598720*epsilon) + f_5/(103680*epsilon) - 292223/(3224862720*epsilon) + 29*pi**4/(111974400*epsilon) - 107*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 721/(19906560*epsilon**2) + f_3/(155520*epsilon**3) - 293/(3732480*epsilon**3) + 3479/(11197440*epsilon**4) - 143/(466560*epsilon**5) + 1/(9720*epsilon**6)","28047":"323*f_3/(5598720*epsilon) + f_5/(103680*epsilon) - 292223/(3224862720*epsilon) + 29*pi**4/(111974400*epsilon) - 107*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 721/(19906560*epsilon**2) + f_3/(155520*epsilon**3) - 293/(3732480*epsilon**3) + 3479/(11197440*epsilon**4) - 143/(466560*epsilon**5) + 1/(9720*epsilon**6)","28048":"71119/(1612431360*epsilon) - 115243/(806215680*epsilon**2) + 1501/(12597120*epsilon**3) - 431/(6718464*epsilon**4) + 11/(466560*epsilon**5) - 1/(233280*epsilon**6)","28049":"71119/(1612431360*epsilon) - 115243/(806215680*epsilon**2) + 1501/(12597120*epsilon**3) - 431/(6718464*epsilon**4) + 11/(466560*epsilon**5) - 1/(233280*epsilon**6)","28050":"77*f_3/(5598720*epsilon) - pi**4/(55987200*epsilon) + 57229/(5804752896*epsilon) - 77*f_3/(1866240*epsilon**2) - 68237/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 21733/(201553920*epsilon**3) - 1409/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","28051":"77*f_3/(5598720*epsilon) - pi**4/(55987200*epsilon) + 57229/(5804752896*epsilon) - 77*f_3/(1866240*epsilon**2) - 68237/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 21733/(201553920*epsilon**3) - 1409/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","28052":"f_3**2/(23040*epsilon) - 259*f_3/(2799360*epsilon) - 59*f_5/(311040*epsilon) - pi**6/(39191040*epsilon) + 151*pi**4/(223948800*epsilon) + 1415/(6718464*epsilon) - 1327*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 127/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 13/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28053":"f_3**2/(23040*epsilon) - 259*f_3/(2799360*epsilon) - 59*f_5/(311040*epsilon) - pi**6/(39191040*epsilon) + 151*pi**4/(223948800*epsilon) + 1415/(6718464*epsilon) - 1327*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 127/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 13/(77760*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28054":"289*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 826219/(14511882240*epsilon) + pi**4/(13996800*epsilon) + f_3/(116640*epsilon**2) - 170017/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 45949/(806215680*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28055":"289*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 826219/(14511882240*epsilon) + pi**4/(13996800*epsilon) + f_3/(116640*epsilon**2) - 170017/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 45949/(806215680*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28056":"-511*f_3/(5598720*epsilon) - 7*f_5/(1244160*epsilon) + 43*pi**4/(223948800*epsilon) + 4102831/(29023764480*epsilon) + 43*f_3/(1866240*epsilon**2) - 361781/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 2491/(11197440*epsilon**3) + 14801/(33592320*epsilon**4) - 89/(279936*epsilon**5) + 11/(116640*epsilon**6)","28057":"-511*f_3/(5598720*epsilon) - 7*f_5/(1244160*epsilon) + 43*pi**4/(223948800*epsilon) + 4102831/(29023764480*epsilon) + 43*f_3/(1866240*epsilon**2) - 361781/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 2491/(11197440*epsilon**3) + 14801/(33592320*epsilon**4) - 89/(279936*epsilon**5) + 11/(116640*epsilon**6)","28058":"-48161/(14511882240*epsilon) + 411239/(1209323520*epsilon**2) - 167393/(268738560*epsilon**3) + 35183/(67184640*epsilon**4) - 1349/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28059":"-48161/(14511882240*epsilon) + 411239/(1209323520*epsilon**2) - 167393/(268738560*epsilon**3) + 35183/(67184640*epsilon**4) - 1349/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28060":"259*f_3/(2488320*epsilon) + 23*f_5/(414720*epsilon) - 1609813/(14511882240*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 53297/(967458816*epsilon**2) - f_3/(103680*epsilon**3) - 7519/(40310784*epsilon**3) + 3313/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28061":"259*f_3/(2488320*epsilon) + 23*f_5/(414720*epsilon) - 1609813/(14511882240*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 53297/(967458816*epsilon**2) - f_3/(103680*epsilon**3) - 7519/(40310784*epsilon**3) + 3313/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28062":"11*f_3**2/(207360*epsilon) - 53*f_3/(699840*epsilon) + f_5/(20736*epsilon) - 22657/(179159040*epsilon) + pi**6/(39191040*epsilon) + 31*pi**4/(44789760*epsilon) + 1777*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 3683/(14929920*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1811/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","28063":"11*f_3**2/(207360*epsilon) - 53*f_3/(699840*epsilon) + f_5/(20736*epsilon) - 22657/(179159040*epsilon) + pi**6/(39191040*epsilon) + 31*pi**4/(44789760*epsilon) + 1777*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 19*pi**4/(7464960*epsilon**2) - 3683/(14929920*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(518400*epsilon**3) + 1811/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 97/(155520*epsilon**4) + 1/(6480*epsilon**5)","28064":"-779*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 103207/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7661/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 517/(40310784*epsilon**3) - 3377/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28065":"-779*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 103207/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7661/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 517/(40310784*epsilon**3) - 3377/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28066":"1399*f_3/(22394880*epsilon) + 19*f_5/(155520*epsilon) - 4577653/(29023764480*epsilon) + 13*pi**4/(111974400*epsilon) + 191*f_3/(1866240*epsilon**2) - 71533/(483729408*epsilon**2) - pi**4/(9331200*epsilon**2) - 17*f_3/(155520*epsilon**3) + 35843/(201553920*epsilon**3) + 677/(16796160*epsilon**4) - 161/(1399680*epsilon**5) + 1/(23328*epsilon**6)","28067":"1399*f_3/(22394880*epsilon) + 19*f_5/(155520*epsilon) - 4577653/(29023764480*epsilon) + 13*pi**4/(111974400*epsilon) + 191*f_3/(1866240*epsilon**2) - 71533/(483729408*epsilon**2) - pi**4/(9331200*epsilon**2) - 17*f_3/(155520*epsilon**3) + 35843/(201553920*epsilon**3) + 677/(16796160*epsilon**4) - 161/(1399680*epsilon**5) + 1/(23328*epsilon**6)","28068":"-408829/(2418647040*epsilon) + 24377/(1612431360*epsilon**2) + 569/(1866240*epsilon**3) - 2329/(5598720*epsilon**4) + 17/(58320*epsilon**5) - 7/(77760*epsilon**6)","28069":"f_3/(15360*epsilon) + f_5/(311040*epsilon) - 43*pi**4/(74649600*epsilon) + 16991/(644972544*epsilon) - f_3/(8640*epsilon**2) - pi**4/(6220800*epsilon**2) + 2285/(6718464*epsilon**2) + f_3/(5760*epsilon**3) - 2387/(5598720*epsilon**3) - 589/(3732480*epsilon**4) + 83/(155520*epsilon**5) - 7/(25920*epsilon**6)","28070":"f_3/(15360*epsilon) + f_5/(311040*epsilon) - 43*pi**4/(74649600*epsilon) + 16991/(644972544*epsilon) - f_3/(8640*epsilon**2) - pi**4/(6220800*epsilon**2) + 2285/(6718464*epsilon**2) + f_3/(5760*epsilon**3) - 2387/(5598720*epsilon**3) - 589/(3732480*epsilon**4) + 83/(155520*epsilon**5) - 7/(25920*epsilon**6)","28071":"30983/(1612431360*epsilon) - 48997/(67184640*epsilon**2) + 21799/(14929920*epsilon**3) - 4843/(3732480*epsilon**4) + 199/(311040*epsilon**5) - 1/(5184*epsilon**6)","28072":"-31*f_3/(746496*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) - 19699/(1612431360*epsilon) - 17*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 197563/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 30607/(89579520*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","28073":"-31*f_3/(746496*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) - 19699/(1612431360*epsilon) - 17*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 197563/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 30607/(89579520*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","28074":"-257*f_3/(1866240*epsilon) - 31*f_5/(207360*epsilon) - pi**4/(2073600*epsilon) + 543127/(1612431360*epsilon) - 37*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 47671/(268738560*epsilon**2) + 11*f_3/(51840*epsilon**3) - 2089/(4478976*epsilon**3) + 29/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28075":"-257*f_3/(1866240*epsilon) - 31*f_5/(207360*epsilon) - pi**4/(2073600*epsilon) + 543127/(1612431360*epsilon) - 37*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 47671/(268738560*epsilon**2) + 11*f_3/(51840*epsilon**3) - 2089/(4478976*epsilon**3) + 29/(746496*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28076":"269*f_3/(11197440*epsilon) - 53*f_5/(622080*epsilon) - 19*pi**4/(55987200*epsilon) + 742841/(14511882240*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(18662400*epsilon**2) + 1631/(89579520*epsilon**2) + f_3/(155520*epsilon**3) + 89/(12597120*epsilon**3) + 1703/(16796160*epsilon**4) - 7/(38880*epsilon**5) + 1/(11664*epsilon**6)","28077":"-173*f_3/(3732480*epsilon) + 13*f_5/(207360*epsilon) - 33683/(179159040*epsilon) + 179*pi**4/(223948800*epsilon) + 217*f_3/(414720*epsilon**2) - 29033/(44789760*epsilon**2) - 61*pi**4/(37324800*epsilon**2) - 103*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 215/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 121/(155520*epsilon**4) + 1/(4320*epsilon**5)","28078":"-173*f_3/(3732480*epsilon) + 13*f_5/(207360*epsilon) - 33683/(179159040*epsilon) + 179*pi**4/(223948800*epsilon) + 217*f_3/(414720*epsilon**2) - 29033/(44789760*epsilon**2) - 61*pi**4/(37324800*epsilon**2) - 103*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 215/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 121/(155520*epsilon**4) + 1/(4320*epsilon**5)","28079":"-1577*f_3/(7464960*epsilon) + 43*f_5/(207360*epsilon) - 11*pi**4/(74649600*epsilon) + 2321/(44789760*epsilon) + 13*f_3/(207360*epsilon**2) - 43783/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1027/(3317760*epsilon**3) - 889/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28080":"-1577*f_3/(7464960*epsilon) + 43*f_5/(207360*epsilon) - 11*pi**4/(74649600*epsilon) + 2321/(44789760*epsilon) + 13*f_3/(207360*epsilon**2) - 43783/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1027/(3317760*epsilon**3) - 889/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28081":"-113*f_3/(3732480*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4147200*epsilon) + 10813/(322486272*epsilon) - 91*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 192811/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 6035/(17915904*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","28082":"-113*f_3/(3732480*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4147200*epsilon) + 10813/(322486272*epsilon) - 91*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 192811/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 6035/(17915904*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","28083":"77*f_3/(44789760*epsilon) + f_5/(414720*epsilon) - 5531/(2418647040*epsilon) + 31*pi**4/(447897600*epsilon) + 31*f_3/(3732480*epsilon**2) - 4361/(403107840*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 2429/(67184640*epsilon**3) + 1403/(11197440*epsilon**4) - 67/(466560*epsilon**5) + 1/(15552*epsilon**6)","28084":"77*f_3/(44789760*epsilon) + f_5/(414720*epsilon) - 5531/(2418647040*epsilon) + 31*pi**4/(447897600*epsilon) + 31*f_3/(3732480*epsilon**2) - 4361/(403107840*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 2429/(67184640*epsilon**3) + 1403/(11197440*epsilon**4) - 67/(466560*epsilon**5) + 1/(15552*epsilon**6)","28085":"119*f_3/(22394880*epsilon) - f_5/(276480*epsilon) - 274189/(19349176320*epsilon) + 17*pi**4/(111974400*epsilon) - 167*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 241/(25194240*epsilon**2) + 7*f_3/(311040*epsilon**3) - 179/(67184640*epsilon**3) + 253/(4478976*epsilon**4) - 5/(31104*epsilon**5) + 17/(155520*epsilon**6)","28086":"119*f_3/(22394880*epsilon) - f_5/(276480*epsilon) - 274189/(19349176320*epsilon) + 17*pi**4/(111974400*epsilon) - 167*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 241/(25194240*epsilon**2) + 7*f_3/(311040*epsilon**3) - 179/(67184640*epsilon**3) + 253/(4478976*epsilon**4) - 5/(31104*epsilon**5) + 17/(155520*epsilon**6)","28087":"169*f_3/(8957952*epsilon) - f_5/(138240*epsilon) - 56861/(9674588160*epsilon) + pi**4/(447897600*epsilon) - 7*f_3/(186624*epsilon**2) + 23/(806215680*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) - 139/(134369280*epsilon**3) + 143/(2799360*epsilon**4) - 143/(933120*epsilon**5) + 1/(9720*epsilon**6)","28088":"169*f_3/(8957952*epsilon) - f_5/(138240*epsilon) - 56861/(9674588160*epsilon) + pi**4/(447897600*epsilon) - 7*f_3/(186624*epsilon**2) + 23/(806215680*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) - 139/(134369280*epsilon**3) + 143/(2799360*epsilon**4) - 143/(933120*epsilon**5) + 1/(9720*epsilon**6)","28089":"607*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) + 11*pi**4/(447897600*epsilon) + 61831/(3224862720*epsilon) + 13*f_3/(1866240*epsilon**2) - 7157/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 491/(26873856*epsilon**3) + 89/(933120*epsilon**4) - 37/(311040*epsilon**5) + 1/(19440*epsilon**6)","28090":"607*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) + 11*pi**4/(447897600*epsilon) + 61831/(3224862720*epsilon) + 13*f_3/(1866240*epsilon**2) - 7157/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 491/(26873856*epsilon**3) + 89/(933120*epsilon**4) - 37/(311040*epsilon**5) + 1/(19440*epsilon**6)","28091":"115*f_3/(8957952*epsilon) + 7*f_5/(2488320*epsilon) - 7*pi**4/(223948800*epsilon) + 216439/(29023764480*epsilon) + 137*f_3/(7464960*epsilon**2) - 67889/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 1147/(25194240*epsilon**3) + 8593/(67184640*epsilon**4) - 35/(279936*epsilon**5) + 5/(93312*epsilon**6)","28092":"115*f_3/(8957952*epsilon) + 7*f_5/(2488320*epsilon) - 7*pi**4/(223948800*epsilon) + 216439/(29023764480*epsilon) + 137*f_3/(7464960*epsilon**2) - 67889/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 1147/(25194240*epsilon**3) + 8593/(67184640*epsilon**4) - 35/(279936*epsilon**5) + 5/(93312*epsilon**6)","28093":"217*f_3/(11197440*epsilon) + f_5/(207360*epsilon) - 30721/(2418647040*epsilon) + 13*pi**4/(223948800*epsilon) - 43*f_3/(3732480*epsilon**2) - 11687/(3224862720*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 12671/(537477120*epsilon**3) + 4723/(44789760*epsilon**4) - 101/(746496*epsilon**5) + 19/(311040*epsilon**6)","28094":"217*f_3/(11197440*epsilon) + f_5/(207360*epsilon) - 30721/(2418647040*epsilon) + 13*pi**4/(223948800*epsilon) - 43*f_3/(3732480*epsilon**2) - 11687/(3224862720*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 12671/(537477120*epsilon**3) + 4723/(44789760*epsilon**4) - 101/(746496*epsilon**5) + 19/(311040*epsilon**6)","28095":"2347/(322486272*epsilon) - 18467/(1074954240*epsilon**2) - 145/(11943936*epsilon**3) + 419/(4976640*epsilon**4) - 137/(1244160*epsilon**5) + 1/(20736*epsilon**6)","28096":"2347/(322486272*epsilon) - 18467/(1074954240*epsilon**2) - 145/(11943936*epsilon**3) + 419/(4976640*epsilon**4) - 137/(1244160*epsilon**5) + 1/(20736*epsilon**6)","28097":"-f_3/(103680*epsilon) + 7*pi**4/(74649600*epsilon) + 254497/(14511882240*epsilon) + 19*f_3/(1244160*epsilon**2) - 47759/(2418647040*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 2531/(80621568*epsilon**3) + 323/(16796160*epsilon**4) - 373/(2799360*epsilon**5) + 11/(116640*epsilon**6)","28098":"-f_3/(103680*epsilon) + 7*pi**4/(74649600*epsilon) + 254497/(14511882240*epsilon) + 19*f_3/(1244160*epsilon**2) - 47759/(2418647040*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 2531/(80621568*epsilon**3) + 323/(16796160*epsilon**4) - 373/(2799360*epsilon**5) + 11/(116640*epsilon**6)","28099":"-7*f_3/(414720*epsilon) - 7*f_5/(829440*epsilon) + 7*pi**4/(74649600*epsilon) + 275041/(19349176320*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 1127/(403107840*epsilon**2) + f_3/(51840*epsilon**3) + 589/(33592320*epsilon**3) + 77/(4478976*epsilon**4) - 19/(155520*epsilon**5) + 13/(155520*epsilon**6)","28100":"-7*f_3/(414720*epsilon) - 7*f_5/(829440*epsilon) + 7*pi**4/(74649600*epsilon) + 275041/(19349176320*epsilon) - f_3/(92160*epsilon**2) - pi**4/(24883200*epsilon**2) + 1127/(403107840*epsilon**2) + f_3/(51840*epsilon**3) + 589/(33592320*epsilon**3) + 77/(4478976*epsilon**4) - 19/(155520*epsilon**5) + 13/(155520*epsilon**6)","28101":"-41*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(24883200*epsilon) + 16183/(3869835264*epsilon) + 7*f_3/(829440*epsilon**2) - 5347/(201553920*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) + 629/(33592320*epsilon**3) + 1441/(22394880*epsilon**4) - 19/(186624*epsilon**5) + 7/(155520*epsilon**6)","28102":"-41*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(24883200*epsilon) + 16183/(3869835264*epsilon) + 7*f_3/(829440*epsilon**2) - 5347/(201553920*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) + 629/(33592320*epsilon**3) + 1441/(22394880*epsilon**4) - 19/(186624*epsilon**5) + 7/(155520*epsilon**6)","28103":"-17*f_3/(11197440*epsilon) - 8519/(806215680*epsilon) - pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 43/(3359232*epsilon**2) + f_3/(311040*epsilon**3) + 571/(403107840*epsilon**3) - 23/(699840*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","28104":"-17*f_3/(11197440*epsilon) - 8519/(806215680*epsilon) - pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 43/(3359232*epsilon**2) + f_3/(311040*epsilon**3) + 571/(403107840*epsilon**3) - 23/(699840*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","28105":"f_3/(248832*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 88033/(4837294080*epsilon) - 17*f_3/(1244160*epsilon**2) + 1157/(403107840*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 3601/(134369280*epsilon**3) + 11/(933120*epsilon**4) - 107/(933120*epsilon**5) + 1/(12960*epsilon**6)","28106":"f_3/(248832*epsilon) - 7*f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 88033/(4837294080*epsilon) - 17*f_3/(1244160*epsilon**2) + 1157/(403107840*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 3601/(134369280*epsilon**3) + 11/(933120*epsilon**4) - 107/(933120*epsilon**5) + 1/(12960*epsilon**6)","28107":"f_3/(1866240*epsilon) - 13109/(1612431360*epsilon) + 539/(53747712*epsilon**2) + 5791/(806215680*epsilon**3) - 119/(5598720*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","28108":"f_3/(1866240*epsilon) - 13109/(1612431360*epsilon) + 539/(53747712*epsilon**2) + 5791/(806215680*epsilon**3) - 119/(5598720*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","28109":"37*f_3/(22394880*epsilon) + 55607/(29023764480*epsilon) - 11*f_3/(1492992*epsilon**2) - 91739/(9674588160*epsilon**2) + f_3/(124416*epsilon**3) + 319/(11197440*epsilon**3) - 767/(16796160*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","28110":"37*f_3/(22394880*epsilon) + 55607/(29023764480*epsilon) - 11*f_3/(1492992*epsilon**2) - 91739/(9674588160*epsilon**2) + f_3/(124416*epsilon**3) + 319/(11197440*epsilon**3) - 767/(16796160*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","28111":"165371/(58047528960*epsilon) - 242111/(19349176320*epsilon**2) + 569/(22394880*epsilon**3) - 451/(16796160*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","28112":"165371/(58047528960*epsilon) - 242111/(19349176320*epsilon**2) + 569/(22394880*epsilon**3) - 451/(16796160*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","28113":"-91*f_3/(22394880*epsilon) - 7*f_5/(2488320*epsilon) - 330293/(29023764480*epsilon) - 13*pi**4/(447897600*epsilon) - 17*f_3/(2488320*epsilon**2) + pi**4/(74649600*epsilon**2) + 2777/(967458816*epsilon**2) + f_3/(103680*epsilon**3) + 1897/(80621568*epsilon**3) - 2551/(67184640*epsilon**4) + 71/(2799360*epsilon**5) - 1/(155520*epsilon**6)","28114":"-91*f_3/(22394880*epsilon) - 7*f_5/(2488320*epsilon) - 330293/(29023764480*epsilon) - 13*pi**4/(447897600*epsilon) - 17*f_3/(2488320*epsilon**2) + pi**4/(74649600*epsilon**2) + 2777/(967458816*epsilon**2) + f_3/(103680*epsilon**3) + 1897/(80621568*epsilon**3) - 2551/(67184640*epsilon**4) + 71/(2799360*epsilon**5) - 1/(155520*epsilon**6)","28115":"-191*f_3/(89579520*epsilon) - 7*f_5/(2488320*epsilon) - 37*pi**4/(895795200*epsilon) + 1693103/(58047528960*epsilon) + 47*f_3/(7464960*epsilon**2) - 19471/(604661760*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(311040*epsilon**3) + 20311/(806215680*epsilon**3) - 1213/(67184640*epsilon**4) + 17/(1866240*epsilon**5) - 1/(466560*epsilon**6)","28116":"4583*f_3/(268738560*epsilon) - f_5/(829440*epsilon) - 19*pi**4/(298598400*epsilon) + 193883/(58047528960*epsilon) - 89*f_3/(7464960*epsilon**2) - 10313/(1209323520*epsilon**2) + 17*pi**4/(223948800*epsilon**2) + f_3/(933120*epsilon**3) + 12103/(806215680*epsilon**3) - 1069/(67184640*epsilon**4) + 17/(1866240*epsilon**5) - 1/(466560*epsilon**6)","28117":"-f_3/(2488320*epsilon) - 37673/(8707129344*epsilon) + 33449/(7255941120*epsilon**2) + 15649/(604661760*epsilon**3) - 97/(1574640*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","28118":"-f_3/(2488320*epsilon) - 37673/(8707129344*epsilon) + 33449/(7255941120*epsilon**2) + 15649/(604661760*epsilon**3) - 97/(1574640*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","28119":"-683903/(58047528960*epsilon) - 35921/(9674588160*epsilon**2) + 18989/(806215680*epsilon**3) - 611/(26873856*epsilon**4) + 71/(5598720*epsilon**5) - 1/(311040*epsilon**6)","28120":"-683903/(58047528960*epsilon) - 35921/(9674588160*epsilon**2) + 18989/(806215680*epsilon**3) - 611/(26873856*epsilon**4) + 71/(5598720*epsilon**5) - 1/(311040*epsilon**6)","28121":"-f_3/(3732480*epsilon) - 107069/(29023764480*epsilon) + 1771/(302330880*epsilon**2) + 21359/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","28122":"-f_3/(3732480*epsilon) - 107069/(29023764480*epsilon) + 1771/(302330880*epsilon**2) + 21359/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","28123":"-19*f_3/(4478976*epsilon) + pi**4/(111974400*epsilon) + 4231/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - 11/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 49/(14929920*epsilon**3) - 41/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","28124":"-19*f_3/(4478976*epsilon) + pi**4/(111974400*epsilon) + 4231/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - 11/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 49/(14929920*epsilon**3) - 41/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","28125":"-f_3/(1399680*epsilon) - 1579/(537477120*epsilon) - pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 313/(26873856*epsilon**2) + f_3/(311040*epsilon**3) - 257/(403107840*epsilon**3) - 89/(2799360*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","28126":"-f_3/(1399680*epsilon) - 1579/(537477120*epsilon) - pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 313/(26873856*epsilon**2) + f_3/(311040*epsilon**3) - 257/(403107840*epsilon**3) - 89/(2799360*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","28127":"37*f_3/(22394880*epsilon) - 24097/(29023764480*epsilon) - 11*f_3/(1492992*epsilon**2) - 80291/(9674588160*epsilon**2) + f_3/(124416*epsilon**3) + 79/(2799360*epsilon**3) - 767/(16796160*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","28128":"37*f_3/(22394880*epsilon) - 24097/(29023764480*epsilon) - 11*f_3/(1492992*epsilon**2) - 80291/(9674588160*epsilon**2) + f_3/(124416*epsilon**3) + 79/(2799360*epsilon**3) - 767/(16796160*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","28129":"13*f_3/(124416*epsilon) - pi**4/(4147200*epsilon) + 71167/(3224862720*epsilon) - 13*f_3/(69120*epsilon**2) - 391/(16796160*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5023/(17915904*epsilon**3) - 4739/(7464960*epsilon**4) + 473/(622080*epsilon**5) - 7/(17280*epsilon**6)","28130":"13*f_3/(124416*epsilon) - pi**4/(4147200*epsilon) + 71167/(3224862720*epsilon) - 13*f_3/(69120*epsilon**2) - 391/(16796160*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5023/(17915904*epsilon**3) - 4739/(7464960*epsilon**4) + 473/(622080*epsilon**5) - 7/(17280*epsilon**6)","28131":"341803/(4837294080*epsilon) - 30203/(322486272*epsilon**2) + 5707/(29859840*epsilon**3) - 8827/(22394880*epsilon**4) + 1069/(1866240*epsilon**5) - 47/(155520*epsilon**6)","28132":"341803/(4837294080*epsilon) - 30203/(322486272*epsilon**2) + 5707/(29859840*epsilon**3) - 8827/(22394880*epsilon**4) + 1069/(1866240*epsilon**5) - 47/(155520*epsilon**6)","28133":"f_3/(69120*epsilon) - pi**4/(9331200*epsilon) - 3563/(2418647040*epsilon) - f_3/(17280*epsilon**2) + 1391/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1/(33592320*epsilon**3) + 5/(69984*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","28134":"f_3/(69120*epsilon) - pi**4/(9331200*epsilon) - 3563/(2418647040*epsilon) - f_3/(17280*epsilon**2) + 1391/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1/(33592320*epsilon**3) + 5/(69984*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","28135":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28136":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28137":"-863*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - pi**4/(1492992*epsilon) + 57823/(1612431360*epsilon) + 43*f_3/(311040*epsilon**2) + 10061/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 229/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","28138":"-863*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - pi**4/(1492992*epsilon) + 57823/(1612431360*epsilon) + 43*f_3/(311040*epsilon**2) + 10061/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 229/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","28139":"f_3/(18432*epsilon) + 7*f_5/(138240*epsilon) - 91*pi**4/(74649600*epsilon) + 1163/(644972544*epsilon) + 71*f_3/(1244160*epsilon**2) - 3775/(26873856*epsilon**2) + 19*pi**4/(12441600*epsilon**2) - 13*f_3/(51840*epsilon**3) - 1307/(11197440*epsilon**3) + 41/(414720*epsilon**4) + 41/(77760*epsilon**5) - 11/(25920*epsilon**6)","28140":"f_3/(18432*epsilon) + 7*f_5/(138240*epsilon) - 91*pi**4/(74649600*epsilon) + 1163/(644972544*epsilon) + 71*f_3/(1244160*epsilon**2) - 3775/(26873856*epsilon**2) + 19*pi**4/(12441600*epsilon**2) - 13*f_3/(51840*epsilon**3) - 1307/(11197440*epsilon**3) + 41/(414720*epsilon**4) + 41/(77760*epsilon**5) - 11/(25920*epsilon**6)","28141":"349*f_3/(1866240*epsilon) - 11*f_5/(622080*epsilon) - 13*pi**4/(37324800*epsilon) - 71087/(3224862720*epsilon) - 43*f_3/(207360*epsilon**2) + pi**4/(1555200*epsilon**2) + 2251/(13436928*epsilon**2) + f_3/(12960*epsilon**3) - 11507/(89579520*epsilon**3) - 2789/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28142":"349*f_3/(1866240*epsilon) - 11*f_5/(622080*epsilon) - 13*pi**4/(37324800*epsilon) - 71087/(3224862720*epsilon) - 43*f_3/(207360*epsilon**2) + pi**4/(1555200*epsilon**2) + 2251/(13436928*epsilon**2) + f_3/(12960*epsilon**3) - 11507/(89579520*epsilon**3) - 2789/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28143":"-2891*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 1679063/(87071293440*epsilon) + pi**4/(13436928*epsilon) + 5*f_3/(559872*epsilon**2) - 254621/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 37223/(302330880*epsilon**3) - 14179/(100776960*epsilon**4) + 29/(419904*epsilon**5) - 1/(69984*epsilon**6)","28144":"-2891*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 1679063/(87071293440*epsilon) + pi**4/(13436928*epsilon) + 5*f_3/(559872*epsilon**2) - 254621/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 37223/(302330880*epsilon**3) - 14179/(100776960*epsilon**4) + 29/(419904*epsilon**5) - 1/(69984*epsilon**6)","28145":"-1483*f_3/(44789760*epsilon) - 23*f_5/(2488320*epsilon) - pi**4/(44789760*epsilon) + 489881/(43535646720*epsilon) - f_3/(373248*epsilon**2) - 303929/(5804752896*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 125273/(1209323520*epsilon**3) - 7219/(100776960*epsilon**4) + 199/(8398080*epsilon**5) - 1/(279936*epsilon**6)","28146":"-1483*f_3/(44789760*epsilon) - 23*f_5/(2488320*epsilon) - pi**4/(44789760*epsilon) + 489881/(43535646720*epsilon) - f_3/(373248*epsilon**2) - 303929/(5804752896*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 125273/(1209323520*epsilon**3) - 7219/(100776960*epsilon**4) + 199/(8398080*epsilon**5) - 1/(279936*epsilon**6)","28147":"-11*f_3**2/(77760*epsilon) + 2227*f_3/(5598720*epsilon) - 1369*f_5/(1866240*epsilon) + 13*pi**6/(117573120*epsilon) + 209/(1679616*epsilon) + pi**4/(460800*epsilon) - 779*f_3/(1866240*epsilon**2) + f_5/(9720*epsilon**2) - 343/(5598720*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 17*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) - 7/(116640*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","28148":"73*f_3**2/(622080*epsilon) + 2483*f_3/(5598720*epsilon) - 2359*f_5/(3732480*epsilon) - 29*pi**6/(235146240*epsilon) - pi**4/(2799360*epsilon) + 3211/(16796160*epsilon) - 167*f_3/(933120*epsilon**2) + 73*f_5/(311040*epsilon**2) - 11/(559872*epsilon**2) + 17*pi**4/(9331200*epsilon**2) + 17*f_3/(77760*epsilon**3) - 17/(233280*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(38880*epsilon**4)","28149":"-199*f_3/(13436928*epsilon) - f_5/(829440*epsilon) - 37471/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 6437/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 3809/(201553920*epsilon**3) - 3593/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28150":"-199*f_3/(13436928*epsilon) - f_5/(829440*epsilon) - 37471/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 6437/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 3809/(201553920*epsilon**3) - 3593/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28151":"-67*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - 125419/(19349176320*epsilon) + 17*pi**4/(223948800*epsilon) + 7*f_3/(933120*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 45023/(3224862720*epsilon**2) + 13*f_3/(622080*epsilon**3) - 493/(33592320*epsilon**3) + 841/(22394880*epsilon**4) - 119/(933120*epsilon**5) + 1/(9720*epsilon**6)","28152":"-67*f_3/(4478976*epsilon) + f_5/(276480*epsilon) - 125419/(19349176320*epsilon) + 17*pi**4/(223948800*epsilon) + 7*f_3/(933120*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 45023/(3224862720*epsilon**2) + 13*f_3/(622080*epsilon**3) - 493/(33592320*epsilon**3) + 841/(22394880*epsilon**4) - 119/(933120*epsilon**5) + 1/(9720*epsilon**6)","28153":"-31*f_3/(2239488*epsilon) - 7*f_5/(62208*epsilon) + pi**4/(7464960*epsilon) + 27877/(268738560*epsilon) + 59*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 1093/(14929920*epsilon**2) - 7*f_3/(51840*epsilon**3) + 1/(23328*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 43/(103680*epsilon**4) + 1/(2592*epsilon**5)","28154":"-31*f_3/(2239488*epsilon) - 7*f_5/(62208*epsilon) + pi**4/(7464960*epsilon) + 27877/(268738560*epsilon) + 59*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 1093/(14929920*epsilon**2) - 7*f_3/(51840*epsilon**3) + 1/(23328*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 43/(103680*epsilon**4) + 1/(2592*epsilon**5)","28155":"-f_3/(103680*epsilon) + 7*pi**4/(74649600*epsilon) + 188077/(14511882240*epsilon) + 19*f_3/(1244160*epsilon**2) - 48083/(2418647040*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13303/(403107840*epsilon**3) + 323/(16796160*epsilon**4) - 373/(2799360*epsilon**5) + 11/(116640*epsilon**6)","28156":"-f_3/(103680*epsilon) + 7*pi**4/(74649600*epsilon) + 188077/(14511882240*epsilon) + 19*f_3/(1244160*epsilon**2) - 48083/(2418647040*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 13303/(403107840*epsilon**3) + 323/(16796160*epsilon**4) - 373/(2799360*epsilon**5) + 11/(116640*epsilon**6)","28157":"5*f_3/(279936*epsilon) - f_5/(41472*epsilon) - pi**4/(223948800*epsilon) + 17539/(2418647040*epsilon) - 73*f_3/(1866240*epsilon**2) - 119/(40310784*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 7*f_3/(155520*epsilon**3) - 43/(8398080*epsilon**3) - 1/(69984*epsilon**4) - 73/(466560*epsilon**5) + 7/(38880*epsilon**6)","28158":"-f_3/(2488320*epsilon) - 270337/(43535646720*epsilon) + 4681/(1451188224*epsilon**2) + 15973/(604661760*epsilon**3) - 97/(1574640*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","28159":"-f_3/(2488320*epsilon) - 270337/(43535646720*epsilon) + 4681/(1451188224*epsilon**2) + 15973/(604661760*epsilon**3) - 97/(1574640*epsilon**4) + 5/(104976*epsilon**5) - 1/(69984*epsilon**6)","28160":"-143*f_3/(22394880*epsilon) + pi**4/(111974400*epsilon) + 10679/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - pi**4/(37324800*epsilon**2) - 13/(7464960*epsilon**2) - f_3/(311040*epsilon**3) - 17/(14929920*epsilon**3) - 217/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","28161":"-143*f_3/(22394880*epsilon) + pi**4/(111974400*epsilon) + 10679/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - pi**4/(37324800*epsilon**2) - 13/(7464960*epsilon**2) - f_3/(311040*epsilon**3) - 17/(14929920*epsilon**3) - 217/(5598720*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","28162":"119*f_3/(22394880*epsilon) - f_5/(276480*epsilon) - 265549/(19349176320*epsilon) + 17*pi**4/(111974400*epsilon) - 167*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1901/(201553920*epsilon**2) + 7*f_3/(311040*epsilon**3) - 71/(67184640*epsilon**3) + 253/(4478976*epsilon**4) - 5/(31104*epsilon**5) + 17/(155520*epsilon**6)","28163":"119*f_3/(22394880*epsilon) - f_5/(276480*epsilon) - 265549/(19349176320*epsilon) + 17*pi**4/(111974400*epsilon) - 167*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1901/(201553920*epsilon**2) + 7*f_3/(311040*epsilon**3) - 71/(67184640*epsilon**3) + 253/(4478976*epsilon**4) - 5/(31104*epsilon**5) + 17/(155520*epsilon**6)","28164":"-4867/(14511882240*epsilon) + 9353/(2418647040*epsilon**2) + 23879/(1612431360*epsilon**3) - 2347/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","28165":"-4867/(14511882240*epsilon) + 9353/(2418647040*epsilon**2) + 23879/(1612431360*epsilon**3) - 2347/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","28166":"53*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) - 218221/(19349176320*epsilon) + pi**4/(8294400*epsilon) - 91*f_3/(2488320*epsilon**2) - pi**4/(4976640*epsilon**2) + 2027/(50388480*epsilon**2) + f_3/(20736*epsilon**3) + 37/(16796160*epsilon**3) + 239/(22394880*epsilon**4) - 1/(9720*epsilon**5) + 11/(155520*epsilon**6)","28167":"53*f_3/(7464960*epsilon) - 7*f_5/(829440*epsilon) - 218221/(19349176320*epsilon) + pi**4/(8294400*epsilon) - 91*f_3/(2488320*epsilon**2) - pi**4/(4976640*epsilon**2) + 2027/(50388480*epsilon**2) + f_3/(20736*epsilon**3) + 37/(16796160*epsilon**3) + 239/(22394880*epsilon**4) - 1/(9720*epsilon**5) + 11/(155520*epsilon**6)","28168":"47*f_3/(89579520*epsilon) - f_5/(276480*epsilon) - 15377/(19349176320*epsilon) + 37*pi**4/(895795200*epsilon) - 41*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) + 13349/(1612431360*epsilon**2) + f_3/(77760*epsilon**3) + 2567/(268738560*epsilon**3) + 59/(22394880*epsilon**4) - 89/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28169":"47*f_3/(89579520*epsilon) - f_5/(276480*epsilon) - 15377/(19349176320*epsilon) + 37*pi**4/(895795200*epsilon) - 41*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) + 13349/(1612431360*epsilon**2) + f_3/(77760*epsilon**3) + 2567/(268738560*epsilon**3) + 59/(22394880*epsilon**4) - 89/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28170":"133*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 31859/(5804752896*epsilon) + 23*pi**4/(447897600*epsilon) - 17*f_3/(746496*epsilon**2) - pi**4/(7464960*epsilon**2) + 457/(37791360*epsilon**2) + f_3/(31104*epsilon**3) + 3397/(403107840*epsilon**3) + 427/(33592320*epsilon**4) - 319/(2799360*epsilon**5) + 19/(233280*epsilon**6)","28171":"133*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 31859/(5804752896*epsilon) + 23*pi**4/(447897600*epsilon) - 17*f_3/(746496*epsilon**2) - pi**4/(7464960*epsilon**2) + 457/(37791360*epsilon**2) + f_3/(31104*epsilon**3) + 3397/(403107840*epsilon**3) + 427/(33592320*epsilon**4) - 319/(2799360*epsilon**5) + 19/(233280*epsilon**6)","28172":"-1367*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 7*pi**4/(1343692800*epsilon) + 82781/(87071293440*epsilon) + 73*f_3/(5598720*epsilon**2) - 19013/(7255941120*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 31237/(1209323520*epsilon**3) - 1499/(25194240*epsilon**4) + 353/(8398080*epsilon**5) - 1/(87480*epsilon**6)","28173":"-1367*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 7*pi**4/(1343692800*epsilon) + 82781/(87071293440*epsilon) + 73*f_3/(5598720*epsilon**2) - 19013/(7255941120*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 31237/(1209323520*epsilon**3) - 1499/(25194240*epsilon**4) + 353/(8398080*epsilon**5) - 1/(87480*epsilon**6)","28174":"-83*f_3/(7464960*epsilon) - f_5/(829440*epsilon) + 63647/(11609505792*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 26897/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 871/(134369280*epsilon**3) - 169/(4478976*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","28175":"-83*f_3/(7464960*epsilon) - f_5/(829440*epsilon) + 63647/(11609505792*epsilon) + 13*pi**4/(134369280*epsilon) + 13*f_3/(1119744*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 26897/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 871/(134369280*epsilon**3) - 169/(4478976*epsilon**4) + 17/(349920*epsilon**5) - 1/(46656*epsilon**6)","28176":"-209*f_3/(22394880*epsilon) - 450133/(87071293440*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 22151/(3627970560*epsilon**2) + 163/(120932352*epsilon**3) - 265/(10077696*epsilon**4) + 49/(1399680*epsilon**5) - 1/(69984*epsilon**6)","28177":"-209*f_3/(22394880*epsilon) - 450133/(87071293440*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 22151/(3627970560*epsilon**2) + 163/(120932352*epsilon**3) - 265/(10077696*epsilon**4) + 49/(1399680*epsilon**5) - 1/(69984*epsilon**6)","28178":"31*f_3/(11197440*epsilon) - pi**4/(27993600*epsilon) + 3617/(1612431360*epsilon) - 11*f_3/(1866240*epsilon**2) - 451/(134369280*epsilon**2) + pi**4/(9331200*epsilon**2) - f_3/(311040*epsilon**3) + 1837/(134369280*epsilon**3) - 379/(11197440*epsilon**4) + 11/(311040*epsilon**5) - 1/(77760*epsilon**6)","28179":"31*f_3/(11197440*epsilon) - pi**4/(27993600*epsilon) + 3617/(1612431360*epsilon) - 11*f_3/(1866240*epsilon**2) - 451/(134369280*epsilon**2) + pi**4/(9331200*epsilon**2) - f_3/(311040*epsilon**3) + 1837/(134369280*epsilon**3) - 379/(11197440*epsilon**4) + 11/(311040*epsilon**5) - 1/(77760*epsilon**6)","28180":"-209*f_3/(22394880*epsilon) - 450133/(87071293440*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 22151/(3627970560*epsilon**2) + 163/(120932352*epsilon**3) - 265/(10077696*epsilon**4) + 49/(1399680*epsilon**5) - 1/(69984*epsilon**6)","28181":"-209*f_3/(22394880*epsilon) - 450133/(87071293440*epsilon) + pi**4/(27993600*epsilon) + f_3/(233280*epsilon**2) + 22151/(3627970560*epsilon**2) + 163/(120932352*epsilon**3) - 265/(10077696*epsilon**4) + 49/(1399680*epsilon**5) - 1/(69984*epsilon**6)","28182":"1307*f_3/(134369280*epsilon) + 7*f_5/(7464960*epsilon) - 333109/(87071293440*epsilon) - pi**4/(41990400*epsilon) - f_3/(349920*epsilon**2) - 146051/(29023764480*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) + 12443/(604661760*epsilon**3) - 6367/(201553920*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","28183":"1307*f_3/(134369280*epsilon) + 7*f_5/(7464960*epsilon) - 333109/(87071293440*epsilon) - pi**4/(41990400*epsilon) - f_3/(349920*epsilon**2) - 146051/(29023764480*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) + 12443/(604661760*epsilon**3) - 6367/(201553920*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","28184":"-7*f_3**2/(155520*epsilon) + 3599*f_3/(5598720*epsilon) + 121*f_5/(933120*epsilon) - 41299/(40310784*epsilon) + pi**6/(29393280*epsilon) + 73*pi**4/(55987200*epsilon) + 41*f_3/(466560*epsilon**2) - 19*f_5/(77760*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 2213/(4478976*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 989/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 223/(466560*epsilon**4) + 1/(7776*epsilon**5)","28185":"221*f_3/(7464960*epsilon) - f_5/(69120*epsilon) - pi**4/(14929920*epsilon) + 73049/(1074954240*epsilon) - 83*f_3/(622080*epsilon**2) - 941/(59719680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2693/(14929920*epsilon**3) - 1957/(3732480*epsilon**4) + 227/(311040*epsilon**5) - 1/(2592*epsilon**6)","28186":"221*f_3/(7464960*epsilon) - f_5/(69120*epsilon) - pi**4/(14929920*epsilon) + 73049/(1074954240*epsilon) - 83*f_3/(622080*epsilon**2) - 941/(59719680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2693/(14929920*epsilon**3) - 1957/(3732480*epsilon**4) + 227/(311040*epsilon**5) - 1/(2592*epsilon**6)","28187":"11*f_3**2/(622080*epsilon) + 193*f_3/(3732480*epsilon) + 449*f_5/(1866240*epsilon) - 570173/(806215680*epsilon) + pi**6/(117573120*epsilon) + 23*pi**4/(11197440*epsilon) + 11*f_3/(51840*epsilon**2) - 37*f_5/(311040*epsilon**2) - 17*pi**4/(6220800*epsilon**2) + 667/(7464960*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 157/(233280*epsilon**3) + f_3/(8640*epsilon**4) - 59/(93312*epsilon**4) + 1/(4860*epsilon**5)","28188":"11*f_3**2/(622080*epsilon) + 193*f_3/(3732480*epsilon) + 449*f_5/(1866240*epsilon) - 570173/(806215680*epsilon) + pi**6/(117573120*epsilon) + 23*pi**4/(11197440*epsilon) + 11*f_3/(51840*epsilon**2) - 37*f_5/(311040*epsilon**2) - 17*pi**4/(6220800*epsilon**2) + 667/(7464960*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 157/(233280*epsilon**3) + f_3/(8640*epsilon**4) - 59/(93312*epsilon**4) + 1/(4860*epsilon**5)","28189":"-59099/(604661760*epsilon) + 6877/(7255941120*epsilon**2) + 65669/(403107840*epsilon**3) - 15059/(100776960*epsilon**4) + 163/(2799360*epsilon**5) - 7/(699840*epsilon**6)","28190":"-59099/(604661760*epsilon) + 6877/(7255941120*epsilon**2) + 65669/(403107840*epsilon**3) - 15059/(100776960*epsilon**4) + 163/(2799360*epsilon**5) - 7/(699840*epsilon**6)","28191":"-73*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 47*pi**4/(671846400*epsilon) + 17209/(1612431360*epsilon) - 47*f_3/(5598720*epsilon**2) - 37559/(2418647040*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 11557/(161243136*epsilon**3) - 1243/(13436928*epsilon**4) + 31/(622080*epsilon**5) - 1/(93312*epsilon**6)","28192":"-73*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 47*pi**4/(671846400*epsilon) + 17209/(1612431360*epsilon) - 47*f_3/(5598720*epsilon**2) - 37559/(2418647040*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 11557/(161243136*epsilon**3) - 1243/(13436928*epsilon**4) + 31/(622080*epsilon**5) - 1/(93312*epsilon**6)","28193":"-497*f_3/(2799360*epsilon) + f_5/(51840*epsilon) + pi**4/(2332800*epsilon) + 5401/(44789760*epsilon) + 119*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 595/(4478976*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 803/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 17/(62208*epsilon**4) + 1/(8640*epsilon**5)","28194":"-497*f_3/(2799360*epsilon) + f_5/(51840*epsilon) + pi**4/(2332800*epsilon) + 5401/(44789760*epsilon) + 119*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 595/(4478976*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 803/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 17/(62208*epsilon**4) + 1/(8640*epsilon**5)","28195":"1513*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) - 2466781/(29023764480*epsilon) - 17*pi**4/(111974400*epsilon) - 17*f_3/(933120*epsilon**2) + pi**4/(37324800*epsilon**2) + 153973/(967458816*epsilon**2) + f_3/(311040*epsilon**3) - 14521/(67184640*epsilon**3) + 1547/(6718464*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","28196":"1513*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) - 2466781/(29023764480*epsilon) - 17*pi**4/(111974400*epsilon) - 17*f_3/(933120*epsilon**2) + pi**4/(37324800*epsilon**2) + 153973/(967458816*epsilon**2) + f_3/(311040*epsilon**3) - 14521/(67184640*epsilon**3) + 1547/(6718464*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","28197":"-29*f_3/(22394880*epsilon) + 7*f_5/(2488320*epsilon) - 1005493/(29023764480*epsilon) + pi**4/(447897600*epsilon) + 19*f_3/(2488320*epsilon**2) + pi**4/(74649600*epsilon**2) + 7541/(4837294080*epsilon**2) - f_3/(155520*epsilon**3) + 12529/(403107840*epsilon**3) - 3209/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28198":"-29*f_3/(22394880*epsilon) + 7*f_5/(2488320*epsilon) - 1005493/(29023764480*epsilon) + pi**4/(447897600*epsilon) + 19*f_3/(2488320*epsilon**2) + pi**4/(74649600*epsilon**2) + 7541/(4837294080*epsilon**2) - f_3/(155520*epsilon**3) + 12529/(403107840*epsilon**3) - 3209/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28199":"-3707*f_3/(22394880*epsilon) - 19*f_5/(1244160*epsilon) + 7*pi**4/(27993600*epsilon) + 433321/(3627970560*epsilon) + 337*f_3/(3732480*epsilon**2) - 9761/(604661760*epsilon**2) + pi**4/(7464960*epsilon**2) - f_3/(31104*epsilon**3) - 413/(6718464*epsilon**3) + 259/(3359232*epsilon**4) - 7/(174960*epsilon**5) + 1/(116640*epsilon**6)","28200":"-3707*f_3/(22394880*epsilon) - 19*f_5/(1244160*epsilon) + 7*pi**4/(27993600*epsilon) + 433321/(3627970560*epsilon) + 337*f_3/(3732480*epsilon**2) - 9761/(604661760*epsilon**2) + pi**4/(7464960*epsilon**2) - f_3/(31104*epsilon**3) - 413/(6718464*epsilon**3) + 259/(3359232*epsilon**4) - 7/(174960*epsilon**5) + 1/(116640*epsilon**6)","28201":"-1429*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) + 29*pi**4/(55987200*epsilon) + 148931/(1813985280*epsilon) + 7*f_3/(93312*epsilon**2) - 3737/(241864704*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 1489/(33592320*epsilon**3) + 1187/(16796160*epsilon**4) - 7/(174960*epsilon**5) + 1/(116640*epsilon**6)","28202":"2629*f_3/(7464960*epsilon) + f_5/(311040*epsilon) - 3595513/(9674588160*epsilon) - 11*pi**4/(18662400*epsilon) + f_3/(10368*epsilon**2) - pi**4/(3110400*epsilon**2) + 25037/(161243136*epsilon**2) - f_3/(25920*epsilon**3) + 2393/(7464960*epsilon**3) - 2083/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","28203":"2629*f_3/(7464960*epsilon) + f_5/(311040*epsilon) - 3595513/(9674588160*epsilon) - 11*pi**4/(18662400*epsilon) + f_3/(10368*epsilon**2) - pi**4/(3110400*epsilon**2) + 25037/(161243136*epsilon**2) - f_3/(25920*epsilon**3) + 2393/(7464960*epsilon**3) - 2083/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","28204":"7547*f_3/(67184640*epsilon) - 7*f_5/(1866240*epsilon) - 119*pi**4/(671846400*epsilon) + 1336417/(21767823360*epsilon) - 347*f_3/(5598720*epsilon**2) - 1328033/(14511882240*epsilon**2) + pi**4/(11197440*epsilon**2) + f_3/(93312*epsilon**3) + 44207/(483729408*epsilon**3) - 11873/(201553920*epsilon**4) + 73/(3359232*epsilon**5) - 1/(279936*epsilon**6)","28205":"7547*f_3/(67184640*epsilon) - 7*f_5/(1866240*epsilon) - 119*pi**4/(671846400*epsilon) + 1336417/(21767823360*epsilon) - 347*f_3/(5598720*epsilon**2) - 1328033/(14511882240*epsilon**2) + pi**4/(11197440*epsilon**2) + f_3/(93312*epsilon**3) + 44207/(483729408*epsilon**3) - 11873/(201553920*epsilon**4) + 73/(3359232*epsilon**5) - 1/(279936*epsilon**6)","28206":"1853*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 7*pi**4/(55987200*epsilon) - 1429/(179159040*epsilon) - 7*f_3/(116640*epsilon**2) + 3887/(1074954240*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) - 59/(1866240*epsilon**3) + 2777/(22394880*epsilon**4) - 17/(93312*epsilon**5) + 7/(77760*epsilon**6)","28207":"1853*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 7*pi**4/(55987200*epsilon) - 1429/(179159040*epsilon) - 7*f_3/(116640*epsilon**2) + 3887/(1074954240*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) - 59/(1866240*epsilon**3) + 2777/(22394880*epsilon**4) - 17/(93312*epsilon**5) + 7/(77760*epsilon**6)","28208":"-67*f_3**2/(622080*epsilon) - 37*f_3/(746496*epsilon) + 269*f_5/(1866240*epsilon) - 96443/(268738560*epsilon) + pi**6/(7348320*epsilon) + 23*pi**4/(6998400*epsilon) + 11*f_3/(31104*epsilon**2) - 7*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 301/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1121/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","28209":"-67*f_3**2/(622080*epsilon) - 37*f_3/(746496*epsilon) + 269*f_5/(1866240*epsilon) - 96443/(268738560*epsilon) + pi**6/(7348320*epsilon) + 23*pi**4/(6998400*epsilon) + 11*f_3/(31104*epsilon**2) - 7*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 301/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1121/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","28210":"217*f_3/(11197440*epsilon) + f_5/(207360*epsilon) - 28859/(1934917632*epsilon) + 13*pi**4/(223948800*epsilon) - 43*f_3/(3732480*epsilon**2) - 8663/(3224862720*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 12887/(537477120*epsilon**3) + 4723/(44789760*epsilon**4) - 101/(746496*epsilon**5) + 19/(311040*epsilon**6)","28211":"217*f_3/(11197440*epsilon) + f_5/(207360*epsilon) - 28859/(1934917632*epsilon) + 13*pi**4/(223948800*epsilon) - 43*f_3/(3732480*epsilon**2) - 8663/(3224862720*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 12887/(537477120*epsilon**3) + 4723/(44789760*epsilon**4) - 101/(746496*epsilon**5) + 19/(311040*epsilon**6)","28212":"457*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 57637/(3224862720*epsilon) + 7*pi**4/(149299200*epsilon) - 13*f_3/(414720*epsilon**2) + 983/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 329/(17915904*epsilon**3) + 229/(2488320*epsilon**4) - 79/(622080*epsilon**5) + 1/(17280*epsilon**6)","28213":"-390991/(522427760640*epsilon) + 147973/(58047528960*epsilon**2) - 19717/(3627970560*epsilon**3) + 2677/(403107840*epsilon**4) - 11/(2519424*epsilon**5) + 1/(839808*epsilon**6)","28214":"119*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 14863/(644972544*epsilon) + 19*pi**4/(149299200*epsilon) - f_3/(311040*epsilon**2) - 1261/(1074954240*epsilon**2) + 1229/(179159040*epsilon**3) + 79/(1658880*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28215":"119*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 14863/(644972544*epsilon) + 19*pi**4/(149299200*epsilon) - f_3/(311040*epsilon**2) - 1261/(1074954240*epsilon**2) + 1229/(179159040*epsilon**3) + 79/(1658880*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28216":"7*f_3**2/(1244160*epsilon) - 2813*f_3/(268738560*epsilon) - f_5/(92160*epsilon) - 157*pi**4/(2687385600*epsilon) + pi**6/(117573120*epsilon) + 8255/(429981696*epsilon) - 157*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 2531/(179159040*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 133/(8957952*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 13/(373248*epsilon**4) - 1/(62208*epsilon**5)","28217":"7*f_3**2/(1244160*epsilon) - 2813*f_3/(268738560*epsilon) - f_5/(92160*epsilon) - 157*pi**4/(2687385600*epsilon) + pi**6/(117573120*epsilon) + 8255/(429981696*epsilon) - 157*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 2531/(179159040*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 133/(8957952*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 13/(373248*epsilon**4) - 1/(62208*epsilon**5)","28218":"-f_3**2/(186624*epsilon) + 2497*f_3/(134369280*epsilon) - 7*f_5/(207360*epsilon) + 7*pi**4/(268738560*epsilon) + 1615/(161243136*epsilon) + 17*pi**6/(705438720*epsilon) - 613*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 781/(33592320*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 5/(279936*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(38880*epsilon**5)","28219":"-19*f_3/(1866240*epsilon) + 7*f_5/(207360*epsilon) - 264997/(9674588160*epsilon) + pi**4/(6220800*epsilon) + f_3/(207360*epsilon**2) - pi**4/(3110400*epsilon**2) + 6041/(403107840*epsilon**2) + f_3/(103680*epsilon**3) - 767/(134369280*epsilon**3) + 301/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28220":"-19*f_3/(1866240*epsilon) + 7*f_5/(207360*epsilon) - 264997/(9674588160*epsilon) + pi**4/(6220800*epsilon) + f_3/(207360*epsilon**2) - pi**4/(3110400*epsilon**2) + 6041/(403107840*epsilon**2) + f_3/(103680*epsilon**3) - 767/(134369280*epsilon**3) + 301/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28221":"-49*f_3/(134369280*epsilon) + f_5/(829440*epsilon) - 247*pi**4/(2687385600*epsilon) + 882601/(116095057920*epsilon) + 59*f_3/(22394880*epsilon**2) + pi**4/(223948800*epsilon**2) + 7495/(1934917632*epsilon**2) + f_3/(1866240*epsilon**3) - 1337/(806215680*epsilon**3) - 983/(67184640*epsilon**4) + 1/(69984*epsilon**5) - 1/(233280*epsilon**6)","28222":"-654661/(43535646720*epsilon) + 133651/(19349176320*epsilon**2) + 6125/(483729408*epsilon**3) - 2861/(134369280*epsilon**4) + 269/(16796160*epsilon**5) - 7/(1399680*epsilon**6)","28223":"-654661/(43535646720*epsilon) + 133651/(19349176320*epsilon**2) + 6125/(483729408*epsilon**3) - 2861/(134369280*epsilon**4) + 269/(16796160*epsilon**5) - 7/(1399680*epsilon**6)","28224":"151*f_3/(17915904*epsilon) - f_5/(276480*epsilon) - 21167/(19349176320*epsilon) + pi**4/(895795200*epsilon) - 7*f_3/(373248*epsilon**2) + 55/(322486272*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 391/(268738560*epsilon**3) + 59/(2239488*epsilon**4) - 143/(1866240*epsilon**5) + 1/(19440*epsilon**6)","28225":"151*f_3/(17915904*epsilon) - f_5/(276480*epsilon) - 21167/(19349176320*epsilon) + pi**4/(895795200*epsilon) - 7*f_3/(373248*epsilon**2) + 55/(322486272*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 391/(268738560*epsilon**3) + 59/(2239488*epsilon**4) - 143/(1866240*epsilon**5) + 1/(19440*epsilon**6)","28226":"-61*f_3/(22394880*epsilon) - f_5/(103680*epsilon) + 91619/(9674588160*epsilon) + pi**4/(8957952*epsilon) - 53*f_3/(1866240*epsilon**2) - pi**4/(4665600*epsilon**2) + 3017/(403107840*epsilon**2) + 7*f_3/(311040*epsilon**3) - 1631/(134369280*epsilon**3) + 301/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28227":"-25*f_3/(4478976*epsilon) - 7*f_5/(7464960*epsilon) - 774533/(43535646720*epsilon) - 7*pi**4/(268738560*epsilon) + f_3/(1119744*epsilon**2) + pi**4/(44789760*epsilon**2) + 118363/(9674588160*epsilon**2) + f_3/(373248*epsilon**3) + 3029/(241864704*epsilon**3) - 2441/(67184640*epsilon**4) + 269/(8398080*epsilon**5) - 7/(699840*epsilon**6)","28228":"-25*f_3/(4478976*epsilon) - 7*f_5/(7464960*epsilon) - 774533/(43535646720*epsilon) - 7*pi**4/(268738560*epsilon) + f_3/(1119744*epsilon**2) + pi**4/(44789760*epsilon**2) + 118363/(9674588160*epsilon**2) + f_3/(373248*epsilon**3) + 3029/(241864704*epsilon**3) - 2441/(67184640*epsilon**4) + 269/(8398080*epsilon**5) - 7/(699840*epsilon**6)","28229":"-1799*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 7*pi**4/(1343692800*epsilon) + 105289/(14511882240*epsilon) + 73*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) - 14669/(9674588160*epsilon**2) - f_3/(466560*epsilon**3) + 8717/(806215680*epsilon**3) - 23/(524880*epsilon**4) + 247/(5598720*epsilon**5) - 7/(466560*epsilon**6)","28230":"-1799*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 7*pi**4/(1343692800*epsilon) + 105289/(14511882240*epsilon) + 73*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) - 14669/(9674588160*epsilon**2) - f_3/(466560*epsilon**3) + 8717/(806215680*epsilon**3) - 23/(524880*epsilon**4) + 247/(5598720*epsilon**5) - 7/(466560*epsilon**6)","28231":"66227/(58047528960*epsilon) - 230663/(19349176320*epsilon**2) + 283/(11197440*epsilon**3) - 451/(16796160*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","28232":"66227/(58047528960*epsilon) - 230663/(19349176320*epsilon**2) + 283/(11197440*epsilon**3) - 451/(16796160*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","28233":"19*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) - 18913/(7255941120*epsilon) + 17*pi**4/(111974400*epsilon) + 17*f_3/(933120*epsilon**2) - 9421/(483729408*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 4463/(201553920*epsilon**3) + 73/(3359232*epsilon**4) - 59/(1399680*epsilon**5) + 1/(58320*epsilon**6)","28234":"-f_3/(23040*epsilon) + f_5/(82944*epsilon) + 11*pi**4/(74649600*epsilon) + 19085/(725594112*epsilon) + f_3/(46080*epsilon**2) - 15955/(483729408*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 3761/(201553920*epsilon**3) + 419/(16796160*epsilon**4) - 59/(1399680*epsilon**5) + 1/(58320*epsilon**6)","28235":"-f_3/(23040*epsilon) + f_5/(82944*epsilon) + 11*pi**4/(74649600*epsilon) + 19085/(725594112*epsilon) + f_3/(46080*epsilon**2) - 15955/(483729408*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 3761/(201553920*epsilon**3) + 419/(16796160*epsilon**4) - 59/(1399680*epsilon**5) + 1/(58320*epsilon**6)","28236":"-479*f_3/(14929920*epsilon) + f_5/(25920*epsilon) - 74501/(3869835264*epsilon) + 7*pi**4/(24883200*epsilon) - f_3/(311040*epsilon**2) - 4043/(1612431360*epsilon**2) + 229/(26873856*epsilon**3) + 91/(2239488*epsilon**4) - 7/(116640*epsilon**5) + 1/(38880*epsilon**6)","28237":"f_3/(7464960*epsilon) - 635/(214990848*epsilon) + 653/(67184640*epsilon**2) + 4963/(806215680*epsilon**3) - 29/(1399680*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","28238":"f_3/(7464960*epsilon) - 635/(214990848*epsilon) + 653/(67184640*epsilon**2) + 4963/(806215680*epsilon**3) - 29/(1399680*epsilon**4) + 121/(5598720*epsilon**5) - 1/(116640*epsilon**6)","28239":"67*f_3/(4478976*epsilon) - 366613/(8707129344*epsilon) - 11*pi**4/(74649600*epsilon) - f_3/(103680*epsilon**2) + pi**4/(18662400*epsilon**2) + 70457/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) + 4007/(604661760*epsilon**3) - 481/(16796160*epsilon**4) + 91/(4199040*epsilon**5) - 1/(174960*epsilon**6)","28240":"f_3/(69120*epsilon) - pi**4/(9331200*epsilon) - 3563/(2418647040*epsilon) - f_3/(17280*epsilon**2) + 1391/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1/(33592320*epsilon**3) + 5/(69984*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","28241":"f_3/(69120*epsilon) - pi**4/(9331200*epsilon) - 3563/(2418647040*epsilon) - f_3/(17280*epsilon**2) + 1391/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1/(33592320*epsilon**3) + 5/(69984*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","28242":"59*f_3/(3732480*epsilon) + 7*f_5/(3732480*epsilon) - 632995/(17414258688*epsilon) - 31*pi**4/(671846400*epsilon) - 31*f_3/(5598720*epsilon**2) + pi**4/(111974400*epsilon**2) + 86969/(4837294080*epsilon**2) + f_3/(933120*epsilon**3) + 12503/(1209323520*epsilon**3) - 577/(33592320*epsilon**4) + 91/(8398080*epsilon**5) - 1/(349920*epsilon**6)","28243":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28244":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28245":"13*f_3/(1244160*epsilon) - 13279/(1612431360*epsilon) + pi**4/(37324800*epsilon) - f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 41/(1492992*epsilon**2) - f_3/(103680*epsilon**3) - 10661/(134369280*epsilon**3) + 1073/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","28246":"13*f_3/(1244160*epsilon) - 13279/(1612431360*epsilon) + pi**4/(37324800*epsilon) - f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 41/(1492992*epsilon**2) - f_3/(103680*epsilon**3) - 10661/(134369280*epsilon**3) + 1073/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","28247":"25*f_3/(373248*epsilon) - f_5/(622080*epsilon) - 44113/(967458816*epsilon) - f_3/(38880*epsilon**2) - pi**4/(1244160*epsilon**2) + 8977/(80621568*epsilon**2) + f_3/(5184*epsilon**3) - 491/(22394880*epsilon**3) - 1561/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","28248":"25*f_3/(373248*epsilon) - f_5/(622080*epsilon) - 44113/(967458816*epsilon) - f_3/(38880*epsilon**2) - pi**4/(1244160*epsilon**2) + 8977/(80621568*epsilon**2) + f_3/(5184*epsilon**3) - 491/(22394880*epsilon**3) - 1561/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","28249":"397*f_3/(7464960*epsilon) - pi**4/(14929920*epsilon) + 66473/(644972544*epsilon) - f_3/(103680*epsilon**2) - 1669/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 131/(89579520*epsilon**3) - 3221/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28250":"397*f_3/(7464960*epsilon) - pi**4/(14929920*epsilon) + 66473/(644972544*epsilon) - f_3/(103680*epsilon**2) - 1669/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 131/(89579520*epsilon**3) - 3221/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28251":"25*f_3/(373248*epsilon) - f_5/(622080*epsilon) - 32149/(322486272*epsilon) - pi**4/(1244160*epsilon) + 19*f_3/(311040*epsilon**2) + 599/(22394880*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 10601/(67184640*epsilon**3) + 529/(5598720*epsilon**4) + 263/(466560*epsilon**5) - 19/(38880*epsilon**6)","28252":"25*f_3/(373248*epsilon) - f_5/(622080*epsilon) - 32149/(322486272*epsilon) - pi**4/(1244160*epsilon) + 19*f_3/(311040*epsilon**2) + 599/(22394880*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 10601/(67184640*epsilon**3) + 529/(5598720*epsilon**4) + 263/(466560*epsilon**5) - 19/(38880*epsilon**6)","28253":"229*f_3/(2488320*epsilon) + 7*f_5/(138240*epsilon) - 17*pi**4/(14929920*epsilon) - 171089/(3224862720*epsilon) + 83*f_3/(1244160*epsilon**2) - 4099/(26873856*epsilon**2) + 19*pi**4/(12441600*epsilon**2) - 13*f_3/(51840*epsilon**3) - 1199/(11197440*epsilon**3) + 41/(414720*epsilon**4) + 41/(77760*epsilon**5) - 11/(25920*epsilon**6)","28254":"229*f_3/(2488320*epsilon) + 7*f_5/(138240*epsilon) - 17*pi**4/(14929920*epsilon) - 171089/(3224862720*epsilon) + 83*f_3/(1244160*epsilon**2) - 4099/(26873856*epsilon**2) + 19*pi**4/(12441600*epsilon**2) - 13*f_3/(51840*epsilon**3) - 1199/(11197440*epsilon**3) + 41/(414720*epsilon**4) + 41/(77760*epsilon**5) - 11/(25920*epsilon**6)","28255":"175*f_3/(746496*epsilon) - 11*f_5/(622080*epsilon) - 373703/(3224862720*epsilon) - pi**4/(3732480*epsilon) - 41*f_3/(207360*epsilon**2) + pi**4/(1555200*epsilon**2) + 10121/(67184640*epsilon**2) + f_3/(12960*epsilon**3) - 10643/(89579520*epsilon**3) - 2789/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28256":"175*f_3/(746496*epsilon) - 11*f_5/(622080*epsilon) - 373703/(3224862720*epsilon) - pi**4/(3732480*epsilon) - 41*f_3/(207360*epsilon**2) + pi**4/(1555200*epsilon**2) + 10121/(67184640*epsilon**2) + f_3/(12960*epsilon**3) - 10643/(89579520*epsilon**3) - 2789/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28257":"41*f_3/(311040*epsilon) + 43*f_5/(311040*epsilon) - pi**4/(3110400*epsilon) - 5321/(403107840*epsilon) + f_3/(17280*epsilon**2) - pi**4/(1036800*epsilon**2) - 107/(14929920*epsilon**2) - f_3/(8640*epsilon**3) - 2687/(16796160*epsilon**3) + 503/(2799360*epsilon**4) + 5/(11664*epsilon**5) - 1/(2430*epsilon**6)","28258":"41*f_3/(311040*epsilon) + 43*f_5/(311040*epsilon) - pi**4/(3110400*epsilon) - 5321/(403107840*epsilon) + f_3/(17280*epsilon**2) - pi**4/(1036800*epsilon**2) - 107/(14929920*epsilon**2) - f_3/(8640*epsilon**3) - 2687/(16796160*epsilon**3) + 503/(2799360*epsilon**4) + 5/(11664*epsilon**5) - 1/(2430*epsilon**6)","28259":"-571*f_3/(7464960*epsilon) + 53*f_5/(622080*epsilon) - 43*pi**4/(74649600*epsilon) + 10199/(268738560*epsilon) + 67*f_3/(622080*epsilon**2) - 2399/(22394880*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 2071/(44789760*epsilon**3) - 53/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","28260":"2033*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 7*pi**4/(55987200*epsilon) - 4219/(537477120*epsilon) - 7*f_3/(116640*epsilon**2) - 289/(1074954240*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) - 1/(38880*epsilon**3) + 541/(4478976*epsilon**4) - 17/(93312*epsilon**5) + 7/(77760*epsilon**6)","28261":"2033*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 7*pi**4/(55987200*epsilon) - 4219/(537477120*epsilon) - 7*f_3/(116640*epsilon**2) - 289/(1074954240*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) - 1/(38880*epsilon**3) + 541/(4478976*epsilon**4) - 17/(93312*epsilon**5) + 7/(77760*epsilon**6)","28262":"49*f_3/(829440*epsilon) + 23*f_5/(1244160*epsilon) - 13*pi**4/(18662400*epsilon) + 1862981/(29023764480*epsilon) - 13*f_3/(155520*epsilon**2) + pi**4/(4147200*epsilon**2) + 628301/(4837294080*epsilon**2) + f_3/(34560*epsilon**3) - 225979/(806215680*epsilon**3) + 20399/(67184640*epsilon**4) - 241/(1119744*epsilon**5) + 7/(93312*epsilon**6)","28263":"49*f_3/(829440*epsilon) + 23*f_5/(1244160*epsilon) - 13*pi**4/(18662400*epsilon) + 1862981/(29023764480*epsilon) - 13*f_3/(155520*epsilon**2) + pi**4/(4147200*epsilon**2) + 628301/(4837294080*epsilon**2) + f_3/(34560*epsilon**3) - 225979/(806215680*epsilon**3) + 20399/(67184640*epsilon**4) - 241/(1119744*epsilon**5) + 7/(93312*epsilon**6)","28264":"-13*f_3/(138240*epsilon) - 19*f_5/(622080*epsilon) - 11*pi**4/(37324800*epsilon) + 176341/(967458816*epsilon) + 13*f_3/(622080*epsilon**2) + 186547/(1612431360*epsilon**2) - 22163/(89579520*epsilon**3) - 4667/(22394880*epsilon**4) + 205/(373248*epsilon**5) - 43/(155520*epsilon**6)","28265":"-13*f_3/(138240*epsilon) - 19*f_5/(622080*epsilon) - 11*pi**4/(37324800*epsilon) + 176341/(967458816*epsilon) + 13*f_3/(622080*epsilon**2) + 186547/(1612431360*epsilon**2) - 22163/(89579520*epsilon**3) - 4667/(22394880*epsilon**4) + 205/(373248*epsilon**5) - 43/(155520*epsilon**6)","28266":"-427*f_3/(3732480*epsilon) - 17*f_5/(1244160*epsilon) + pi**4/(74649600*epsilon) + 300217/(4837294080*epsilon) + f_3/(7680*epsilon**2) - 7897/(40310784*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1199/(2488320*epsilon**3) - 3529/(5598720*epsilon**4) + 193/(466560*epsilon**5) - 1/(7776*epsilon**6)","28267":"-427*f_3/(3732480*epsilon) - 17*f_5/(1244160*epsilon) + pi**4/(74649600*epsilon) + 300217/(4837294080*epsilon) + f_3/(7680*epsilon**2) - 7897/(40310784*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1199/(2488320*epsilon**3) - 3529/(5598720*epsilon**4) + 193/(466560*epsilon**5) - 1/(7776*epsilon**6)","28268":"329*f_3/(7464960*epsilon) + 83*f_5/(1244160*epsilon) - 194467/(3627970560*epsilon) - 7*pi**4/(18662400*epsilon) - 7*f_3/(155520*epsilon**2) - 3827/(537477120*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 10717/(201553920*epsilon**3) + 3919/(33592320*epsilon**4) - 71/(466560*epsilon**5) + 1/(11664*epsilon**6)","28269":"329*f_3/(7464960*epsilon) + 83*f_5/(1244160*epsilon) - 194467/(3627970560*epsilon) - 7*pi**4/(18662400*epsilon) - 7*f_3/(155520*epsilon**2) - 3827/(537477120*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 10717/(201553920*epsilon**3) + 3919/(33592320*epsilon**4) - 71/(466560*epsilon**5) + 1/(11664*epsilon**6)","28270":"1327*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 79*pi**4/(1343692800*epsilon) + 3995261/(87071293440*epsilon) - 31*f_3/(11197440*epsilon**2) - 195541/(3627970560*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 62347/(1209323520*epsilon**3) - 893/(25194240*epsilon**4) + 25/(1679616*epsilon**5) - 1/(349920*epsilon**6)","28271":"1327*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 79*pi**4/(1343692800*epsilon) + 3995261/(87071293440*epsilon) - 31*f_3/(11197440*epsilon**2) - 195541/(3627970560*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 62347/(1209323520*epsilon**3) - 893/(25194240*epsilon**4) + 25/(1679616*epsilon**5) - 1/(349920*epsilon**6)","28272":"-17*f_3/(87480*epsilon) - 19*f_5/(311040*epsilon) + pi**4/(44789760*epsilon) + 6458591/(29023764480*epsilon) + 389*f_3/(1866240*epsilon**2) - 387227/(2418647040*epsilon**2) - pi**4/(9331200*epsilon**2) - 19*f_3/(311040*epsilon**3) + 2879/(201553920*epsilon**3) + 115/(3359232*epsilon**4) - 29/(1399680*epsilon**5) + 1/(233280*epsilon**6)","28273":"-29*f_3/(116640*epsilon) + 71*f_5/(311040*epsilon) - 13*pi**4/(18662400*epsilon) + 93757/(806215680*epsilon) - 13*f_3/(155520*epsilon**2) - 30259/(268738560*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 131/(1244160*epsilon**3) - 131/(466560*epsilon**4) + 19/(77760*epsilon**5) - 1/(12960*epsilon**6)","28274":"13*f_3/(1866240*epsilon) - 7*f_5/(155520*epsilon) - 54139/(4837294080*epsilon) + 19*pi**4/(18662400*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(777600*epsilon**2) - 5497/(80621568*epsilon**2) + 7*f_3/(51840*epsilon**3) + 733/(4478976*epsilon**3) - 1061/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28275":"13*f_3/(1866240*epsilon) - 7*f_5/(155520*epsilon) - 54139/(4837294080*epsilon) + 19*pi**4/(18662400*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(777600*epsilon**2) - 5497/(80621568*epsilon**2) + 7*f_3/(51840*epsilon**3) + 733/(4478976*epsilon**3) - 1061/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28276":"17*f_3**2/(207360*epsilon) - 991*f_3/(3732480*epsilon) + 7*f_5/(69120*epsilon) - 94283/(268738560*epsilon) + pi**6/(5598720*epsilon) + 169*pi**4/(55987200*epsilon) + f_3/(1944*epsilon**2) - 19*f_5/(103680*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 301/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1121/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","28277":"17*f_3**2/(207360*epsilon) - 991*f_3/(3732480*epsilon) + 7*f_5/(69120*epsilon) - 94283/(268738560*epsilon) + pi**6/(5598720*epsilon) + 169*pi**4/(55987200*epsilon) + f_3/(1944*epsilon**2) - 19*f_5/(103680*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 301/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1121/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","28278":"-17*f_3**2/(62208*epsilon) + 65*f_3/(279936*epsilon) + 991*f_5/(1866240*epsilon) - 19*pi**6/(117573120*epsilon) - 515/(3359232*epsilon) - pi**4/(874800*epsilon) - 299*f_3/(466560*epsilon**2) + 23*f_5/(155520*epsilon**2) + 73/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 23/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28279":"-7*f_3**2/(51840*epsilon) - 617*f_3/(5598720*epsilon) + 251*f_5/(311040*epsilon) - pi**6/(4898880*epsilon) - 55/(419904*epsilon) - 11*pi**4/(11197440*epsilon) - 29*f_3/(46656*epsilon**2) + f_5/(8640*epsilon**2) + 157/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28280":"-17*f_3/(746496*epsilon) - f_5/(15552*epsilon) - 53*pi**4/(37324800*epsilon) + 80573/(483729408*epsilon) - f_3/(15552*epsilon**2) + pi**4/(1036800*epsilon**2) + 12107/(80621568*epsilon**2) + f_3/(8640*epsilon**3) - 853/(3732480*epsilon**3) - 211/(2799360*epsilon**4) + 11/(46656*epsilon**5) - 1/(9720*epsilon**6)","28281":"-17*f_3/(746496*epsilon) - f_5/(15552*epsilon) - 53*pi**4/(37324800*epsilon) + 80573/(483729408*epsilon) - f_3/(15552*epsilon**2) + pi**4/(1036800*epsilon**2) + 12107/(80621568*epsilon**2) + f_3/(8640*epsilon**3) - 853/(3732480*epsilon**3) - 211/(2799360*epsilon**4) + 11/(46656*epsilon**5) - 1/(9720*epsilon**6)","28282":"5*f_3/(1492992*epsilon) - 6007/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) + 767/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 5207/(134369280*epsilon**3) + 1603/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","28283":"5*f_3/(1492992*epsilon) - 6007/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) + 767/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 5207/(134369280*epsilon**3) + 1603/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","28284":"-11*f_3**2/(155520*epsilon) - 73*f_3/(1119744*epsilon) + 19*f_5/(186624*epsilon) - pi**6/(11757312*epsilon) + 2611/(134369280*epsilon) + 11*pi**4/(18662400*epsilon) + 271*f_3/(933120*epsilon**2) + f_5/(4860*epsilon**2) - pi**4/(345600*epsilon**2) - 67/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 11/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","28285":"-11*f_3**2/(155520*epsilon) - 73*f_3/(1119744*epsilon) + 19*f_5/(186624*epsilon) - pi**6/(11757312*epsilon) + 2611/(134369280*epsilon) + 11*pi**4/(18662400*epsilon) + 271*f_3/(933120*epsilon**2) + f_5/(4860*epsilon**2) - pi**4/(345600*epsilon**2) - 67/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 11/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","28286":"49*f_3**2/(622080*epsilon) - 887*f_3/(5598720*epsilon) + 419*f_5/(933120*epsilon) - 31*pi**6/(117573120*epsilon) - 1249/(59719680*epsilon) + 13*pi**4/(223948800*epsilon) + 1609*f_3/(3732480*epsilon**2) - 59*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 7091/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 673/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","28287":"49*f_3**2/(622080*epsilon) - 887*f_3/(5598720*epsilon) + 419*f_5/(933120*epsilon) - 31*pi**6/(117573120*epsilon) - 1249/(59719680*epsilon) + 13*pi**4/(223948800*epsilon) + 1609*f_3/(3732480*epsilon**2) - 59*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 7091/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 673/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","28288":"341*f_3/(2488320*epsilon) - 67*f_5/(622080*epsilon) - 7*pi**4/(8294400*epsilon) + 3461/(50388480*epsilon) + f_3/(34560*epsilon**2) + 11665/(107495424*epsilon**2) - 3079/(17915904*epsilon**3) - 1561/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","28289":"341*f_3/(2488320*epsilon) - 67*f_5/(622080*epsilon) - 7*pi**4/(8294400*epsilon) + 3461/(50388480*epsilon) + f_3/(34560*epsilon**2) + 11665/(107495424*epsilon**2) - 3079/(17915904*epsilon**3) - 1561/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","28290":"-1471*f_3/(44789760*epsilon) + 17*f_5/(1244160*epsilon) - 17137/(1209323520*epsilon) - 17*pi**4/(447897600*epsilon) - 17*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 26609/(806215680*epsilon**2) + f_3/(311040*epsilon**3) - 463/(5598720*epsilon**3) + 1043/(11197440*epsilon**4) - 5/(93312*epsilon**5) + 1/(77760*epsilon**6)","28291":"5*f_3**2/(31104*epsilon) + 1171*f_3/(5598720*epsilon) + 203*f_5/(933120*epsilon) - 3809/(8398080*epsilon) - 79*pi**4/(55987200*epsilon) - pi**6/(29393280*epsilon) - 17*f_3/(46656*epsilon**2) - 41*f_5/(77760*epsilon**2) + 247/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28292":"5*f_3**2/(31104*epsilon) + 1171*f_3/(5598720*epsilon) + 203*f_5/(933120*epsilon) - 3809/(8398080*epsilon) - 79*pi**4/(55987200*epsilon) - pi**6/(29393280*epsilon) - 17*f_3/(46656*epsilon**2) - 41*f_5/(77760*epsilon**2) + 247/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28293":"473*f_3/(5598720*epsilon) + f_5/(248832*epsilon) - 959383/(9674588160*epsilon) - pi**4/(27993600*epsilon) - 193*f_3/(3732480*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 12877/(161243136*epsilon**2) + f_3/(38880*epsilon**3) - 30713/(268738560*epsilon**3) + 4009/(22394880*epsilon**4) - 271/(1866240*epsilon**5) + 7/(155520*epsilon**6)","28294":"473*f_3/(5598720*epsilon) + f_5/(248832*epsilon) - 959383/(9674588160*epsilon) - pi**4/(27993600*epsilon) - 193*f_3/(3732480*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 12877/(161243136*epsilon**2) + f_3/(38880*epsilon**3) - 30713/(268738560*epsilon**3) + 4009/(22394880*epsilon**4) - 271/(1866240*epsilon**5) + 7/(155520*epsilon**6)","28295":"23*f_3**2/(155520*epsilon) + 151*f_3/(5598720*epsilon) - 77*f_5/(933120*epsilon) - 2803/(16796160*epsilon) + pi**4/(11197440*epsilon) + pi**6/(7348320*epsilon) - 97*f_3/(233280*epsilon**2) - 31*f_5/(77760*epsilon**2) + 13/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 7/(233280*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28296":"17*f_3**2/(207360*epsilon) - 679*f_3/(2799360*epsilon) - f_5/(12960*epsilon) - pi**6/(39191040*epsilon) + 11*pi**4/(44789760*epsilon) + 181/(839808*epsilon) - 275*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 367/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(5184*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28297":"17*f_3**2/(207360*epsilon) - 679*f_3/(2799360*epsilon) - f_5/(12960*epsilon) - pi**6/(39191040*epsilon) + 11*pi**4/(44789760*epsilon) + 181/(839808*epsilon) - 275*f_3/(746496*epsilon**2) + 13*f_5/(103680*epsilon**2) + 367/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 1/(5184*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28298":"89*f_3**2/(1244160*epsilon) - 383*f_3/(2239488*epsilon) + 461*f_5/(3732480*epsilon) - 17*pi**6/(235146240*epsilon) - 163*pi**4/(447897600*epsilon) + 24461/(179159040*epsilon) + 1123*f_3/(7464960*epsilon**2) + 41*f_5/(622080*epsilon**2) - 77*pi**4/(74649600*epsilon**2) + 3859/(44789760*epsilon**2) - 11*f_3/(51840*epsilon**3) + 253/(14929920*epsilon**3) + pi**4/(1036800*epsilon**3) + f_3/(8640*epsilon**4) - 1/(2880*epsilon**4) + 19/(103680*epsilon**5)","28299":"89*f_3**2/(1244160*epsilon) - 383*f_3/(2239488*epsilon) + 461*f_5/(3732480*epsilon) - 17*pi**6/(235146240*epsilon) - 163*pi**4/(447897600*epsilon) + 24461/(179159040*epsilon) + 1123*f_3/(7464960*epsilon**2) + 41*f_5/(622080*epsilon**2) - 77*pi**4/(74649600*epsilon**2) + 3859/(44789760*epsilon**2) - 11*f_3/(51840*epsilon**3) + 253/(14929920*epsilon**3) + pi**4/(1036800*epsilon**3) + f_3/(8640*epsilon**4) - 1/(2880*epsilon**4) + 19/(103680*epsilon**5)","28300":"-f_3**2/(19440*epsilon) - 101*f_3/(5598720*epsilon) + 35*f_5/(373248*epsilon) - 13*pi**6/(117573120*epsilon) - 113*pi**4/(111974400*epsilon) + 93953/(537477120*epsilon) + 49*f_3/(466560*epsilon**2) + 13*f_5/(77760*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 2651/(44789760*epsilon**2) - 11*f_3/(77760*epsilon**3) - 5/(746496*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 29/(103680*epsilon**4) + 1/(6480*epsilon**5)","28301":"67*f_3**2/(311040*epsilon) + 239*f_3/(2799360*epsilon) + 461*f_5/(1866240*epsilon) - 8263/(16796160*epsilon) - 11*pi**4/(6998400*epsilon) + pi**6/(117573120*epsilon) - 179*f_3/(466560*epsilon**2) - 77*f_5/(155520*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 109/(279936*epsilon**2) + 17*f_3/(38880*epsilon**3) - 23/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28302":"67*f_3**2/(311040*epsilon) + 239*f_3/(2799360*epsilon) + 461*f_5/(1866240*epsilon) - 8263/(16796160*epsilon) - 11*pi**4/(6998400*epsilon) + pi**6/(117573120*epsilon) - 179*f_3/(466560*epsilon**2) - 77*f_5/(155520*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 109/(279936*epsilon**2) + 17*f_3/(38880*epsilon**3) - 23/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28303":"-13*f_3/(4478976*epsilon) + 7*f_5/(2488320*epsilon) - 572521/(29023764480*epsilon) + pi**4/(447897600*epsilon) + 19*f_3/(2488320*epsilon**2) - 38719/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - f_3/(155520*epsilon**3) + 14329/(403107840*epsilon**3) - 3281/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28304":"f_3/(207360*epsilon) + 97303/(7255941120*epsilon) - 11129/(1209323520*epsilon**2) - 1601/(50388480*epsilon**3) + 1159/(8398080*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","28305":"f_3/(207360*epsilon) + 97303/(7255941120*epsilon) - 11129/(1209323520*epsilon**2) - 1601/(50388480*epsilon**3) + 1159/(8398080*epsilon**4) - 13/(69984*epsilon**5) + 1/(11664*epsilon**6)","28306":"2641*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 67*pi**4/(671846400*epsilon) + 145045/(725594112*epsilon) - 91*f_3/(5598720*epsilon**2) - 479071/(2418647040*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 56951/(403107840*epsilon**3) - 509/(6718464*epsilon**4) + 73/(2799360*epsilon**5) - 1/(233280*epsilon**6)","28307":"949*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 79*pi**4/(671846400*epsilon) + 3455129/(14511882240*epsilon) - 31*f_3/(5598720*epsilon**2) - 524701/(2418647040*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 58031/(403107840*epsilon**3) - 509/(6718464*epsilon**4) + 73/(2799360*epsilon**5) - 1/(233280*epsilon**6)","28308":"f_3**2/(9720*epsilon) - 13171*f_3/(67184640*epsilon) + 13*f_5/(62208*epsilon) - 19*pi**6/(117573120*epsilon) + 1777/(201553920*epsilon) + 217*pi**4/(671846400*epsilon) + 311*f_3/(1866240*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(2239488*epsilon**2) + 4193/(67184640*epsilon**2) - f_3/(3456*epsilon**3) + pi**4/(4665600*epsilon**3) + 2671/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 187/(466560*epsilon**4) + 11/(77760*epsilon**5)","28309":"f_3**2/(9720*epsilon) - 13171*f_3/(67184640*epsilon) + 13*f_5/(62208*epsilon) - 19*pi**6/(117573120*epsilon) + 1777/(201553920*epsilon) + 217*pi**4/(671846400*epsilon) + 311*f_3/(1866240*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(2239488*epsilon**2) + 4193/(67184640*epsilon**2) - f_3/(3456*epsilon**3) + pi**4/(4665600*epsilon**3) + 2671/(11197440*epsilon**3) + 11*f_3/(38880*epsilon**4) - 187/(466560*epsilon**4) + 11/(77760*epsilon**5)","28310":"79*f_3/(6718464*epsilon) - 53*f_5/(3732480*epsilon) - 17*pi**4/(111974400*epsilon) + 402041/(14511882240*epsilon) - 23*f_3/(3732480*epsilon**2) - 549821/(14511882240*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 6761/(134369280*epsilon**3) - 797/(20155392*epsilon**4) + 1/(62208*epsilon**5) - 1/(349920*epsilon**6)","28311":"79*f_3/(6718464*epsilon) - 53*f_5/(3732480*epsilon) - 17*pi**4/(111974400*epsilon) + 402041/(14511882240*epsilon) - 23*f_3/(3732480*epsilon**2) - 549821/(14511882240*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 6761/(134369280*epsilon**3) - 797/(20155392*epsilon**4) + 1/(62208*epsilon**5) - 1/(349920*epsilon**6)","28312":"f_3**2/(207360*epsilon) - 23*f_3/(1399680*epsilon) + 173*f_5/(311040*epsilon) - pi**6/(3265920*epsilon) - 3317/(11943936*epsilon) + 37*pi**4/(223948800*epsilon) + 1009*f_3/(3732480*epsilon**2) - 23*f_5/(103680*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 13571/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 529/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","28313":"f_3**2/(207360*epsilon) - 23*f_3/(1399680*epsilon) + 173*f_5/(311040*epsilon) - pi**6/(3265920*epsilon) - 3317/(11943936*epsilon) + 37*pi**4/(223948800*epsilon) + 1009*f_3/(3732480*epsilon**2) - 23*f_5/(103680*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 13571/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 529/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","28314":"29*f_3/(248832*epsilon) + 43*f_5/(622080*epsilon) - 54523/(1612431360*epsilon) - pi**4/(6220800*epsilon) + f_3/(34560*epsilon**2) - pi**4/(2073600*epsilon**2) + 869/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 1321/(16796160*epsilon**3) + 97/(1119744*epsilon**4) + 5/(23328*epsilon**5) - 1/(4860*epsilon**6)","28315":"29*f_3/(248832*epsilon) + 43*f_5/(622080*epsilon) - 54523/(1612431360*epsilon) - pi**4/(6220800*epsilon) + f_3/(34560*epsilon**2) - pi**4/(2073600*epsilon**2) + 869/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 1321/(16796160*epsilon**3) + 97/(1119744*epsilon**4) + 5/(23328*epsilon**5) - 1/(4860*epsilon**6)","28316":"-17*f_3**2/(207360*epsilon) + 16451*f_3/(134369280*epsilon) - 119*f_5/(3732480*epsilon) - pi**6/(39191040*epsilon) - 43*pi**4/(1343692800*epsilon) + 32147/(644972544*epsilon) - 29*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - pi**4/(2239488*epsilon**2) + 8771/(268738560*epsilon**2) - 5*f_3/(93312*epsilon**3) + pi**4/(4665600*epsilon**3) + 839/(22394880*epsilon**3) + f_3/(38880*epsilon**4) - 299/(1866240*epsilon**4) + 7/(77760*epsilon**5)","28317":"-17*f_3**2/(207360*epsilon) + 16451*f_3/(134369280*epsilon) - 119*f_5/(3732480*epsilon) - pi**6/(39191040*epsilon) - 43*pi**4/(1343692800*epsilon) + 32147/(644972544*epsilon) - 29*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - pi**4/(2239488*epsilon**2) + 8771/(268738560*epsilon**2) - 5*f_3/(93312*epsilon**3) + pi**4/(4665600*epsilon**3) + 839/(22394880*epsilon**3) + f_3/(38880*epsilon**4) - 299/(1866240*epsilon**4) + 7/(77760*epsilon**5)","28318":"19711*f_3/(134369280*epsilon) + 19*f_5/(933120*epsilon) - 21272923/(174142586880*epsilon) - 23*pi**4/(671846400*epsilon) - 1063*f_3/(11197440*epsilon**2) + pi**4/(27993600*epsilon**2) + 142121/(2902376448*epsilon**2) + 19*f_3/(933120*epsilon**3) + 17801/(1209323520*epsilon**3) - 2119/(100776960*epsilon**4) + 73/(8398080*epsilon**5) - 1/(699840*epsilon**6)","28319":"-397*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) - 772153/(4837294080*epsilon) - 61*pi**4/(111974400*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(2332800*epsilon**2) + 15065/(80621568*epsilon**2) + f_3/(19440*epsilon**3) - 9571/(67184640*epsilon**3) - 1/(5832*epsilon**4) + 83/(155520*epsilon**5) - 1/(3240*epsilon**6)","28320":"-397*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) - 772153/(4837294080*epsilon) - 61*pi**4/(111974400*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(2332800*epsilon**2) + 15065/(80621568*epsilon**2) + f_3/(19440*epsilon**3) - 9571/(67184640*epsilon**3) - 1/(5832*epsilon**4) + 83/(155520*epsilon**5) - 1/(3240*epsilon**6)","28321":"-617*f_3/(33592320*epsilon) + 11*pi**4/(167961600*epsilon) + 397637/(17414258688*epsilon) + 11*f_3/(1399680*epsilon**2) + 313/(806215680*epsilon**2) + 16073/(604661760*epsilon**3) - 2971/(50388480*epsilon**4) + 13/(279936*epsilon**5) - 1/(69984*epsilon**6)","28322":"-617*f_3/(33592320*epsilon) + 11*pi**4/(167961600*epsilon) + 397637/(17414258688*epsilon) + 11*f_3/(1399680*epsilon**2) + 313/(806215680*epsilon**2) + 16073/(604661760*epsilon**3) - 2971/(50388480*epsilon**4) + 13/(279936*epsilon**5) - 1/(69984*epsilon**6)","28323":"-49*f_3**2/(155520*epsilon) + 341*f_3/(33592320*epsilon) - 247*f_5/(233280*epsilon) + pi**6/(4199040*epsilon) + 1253*pi**4/(335923200*epsilon) + 418091/(403107840*epsilon) + 583*f_3/(1399680*epsilon**2) + 17*f_5/(38880*epsilon**2) - 16069/(16796160*epsilon**2) - 13*pi**4/(3499200*epsilon**2) - 13*f_3/(29160*epsilon**3) + pi**4/(1166400*epsilon**3) + 869/(1399680*epsilon**3) + f_3/(9720*epsilon**4) - 29/(116640*epsilon**4) + 1/(19440*epsilon**5)","28324":"-49*f_3**2/(155520*epsilon) + 341*f_3/(33592320*epsilon) - 247*f_5/(233280*epsilon) + pi**6/(4199040*epsilon) + 1253*pi**4/(335923200*epsilon) + 418091/(403107840*epsilon) + 583*f_3/(1399680*epsilon**2) + 17*f_5/(38880*epsilon**2) - 16069/(16796160*epsilon**2) - 13*pi**4/(3499200*epsilon**2) - 13*f_3/(29160*epsilon**3) + pi**4/(1166400*epsilon**3) + 869/(1399680*epsilon**3) + f_3/(9720*epsilon**4) - 29/(116640*epsilon**4) + 1/(19440*epsilon**5)","28325":"173*f_3/(5598720*epsilon) + 17*f_5/(311040*epsilon) + 41*pi**4/(111974400*epsilon) + 78569/(1612431360*epsilon) + 29*f_3/(373248*epsilon**2) - 16421/(134369280*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 4099/(67184640*epsilon**3) - 47/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28326":"173*f_3/(5598720*epsilon) + 17*f_5/(311040*epsilon) + 41*pi**4/(111974400*epsilon) + 78569/(1612431360*epsilon) + 29*f_3/(373248*epsilon**2) - 16421/(134369280*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 4099/(67184640*epsilon**3) - 47/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28327":"-19*f_3/(2239488*epsilon) + f_5/(38880*epsilon) - 752851/(7255941120*epsilon) + 47*pi**4/(111974400*epsilon) + 23*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 217333/(2418647040*epsilon**2) - f_3/(77760*epsilon**3) - 39493/(268738560*epsilon**3) + 9341/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28328":"-19*f_3/(2239488*epsilon) + f_5/(38880*epsilon) - 752851/(7255941120*epsilon) + 47*pi**4/(111974400*epsilon) + 23*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 217333/(2418647040*epsilon**2) - f_3/(77760*epsilon**3) - 39493/(268738560*epsilon**3) + 9341/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28329":"103*f_3/(2488320*epsilon) + 11*f_5/(622080*epsilon) - 779789/(7255941120*epsilon) - 49*pi**4/(74649600*epsilon) - 49*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 372691/(1209323520*epsilon**2) + f_3/(51840*epsilon**3) - 52063/(134369280*epsilon**3) + 9521/(33592320*epsilon**4) - 359/(2799360*epsilon**5) + 7/(233280*epsilon**6)","28330":"269*f_3/(11197440*epsilon) - 53*f_5/(622080*epsilon) - 19*pi**4/(55987200*epsilon) + 742841/(14511882240*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(18662400*epsilon**2) + 1631/(89579520*epsilon**2) + f_3/(155520*epsilon**3) + 89/(12597120*epsilon**3) + 1703/(16796160*epsilon**4) - 7/(38880*epsilon**5) + 1/(11664*epsilon**6)","28331":"269*f_3/(11197440*epsilon) - 53*f_5/(622080*epsilon) - 19*pi**4/(55987200*epsilon) + 742841/(14511882240*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(18662400*epsilon**2) + 1631/(89579520*epsilon**2) + f_3/(155520*epsilon**3) + 89/(12597120*epsilon**3) + 1703/(16796160*epsilon**4) - 7/(38880*epsilon**5) + 1/(11664*epsilon**6)","28332":"289*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 826219/(14511882240*epsilon) + pi**4/(13996800*epsilon) + f_3/(116640*epsilon**2) - 170017/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 45949/(806215680*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28333":"289*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 826219/(14511882240*epsilon) + pi**4/(13996800*epsilon) + f_3/(116640*epsilon**2) - 170017/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 45949/(806215680*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28334":"1031*f_3/(11197440*epsilon) + 23*f_5/(311040*epsilon) - 289451/(2902376448*epsilon) + 13*pi**4/(111974400*epsilon) - 113*f_3/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 577417/(4837294080*epsilon**2) + 11*f_3/(311040*epsilon**3) - 55091/(201553920*epsilon**3) + 3781/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28335":"1031*f_3/(11197440*epsilon) + 23*f_5/(311040*epsilon) - 289451/(2902376448*epsilon) + 13*pi**4/(111974400*epsilon) - 113*f_3/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 577417/(4837294080*epsilon**2) + 11*f_3/(311040*epsilon**3) - 55091/(201553920*epsilon**3) + 3781/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28336":"37*f_3/(829440*epsilon) + 23*f_5/(1244160*epsilon) - 13*pi**4/(18662400*epsilon) + 4168331/(29023764480*epsilon) - 13*f_3/(155520*epsilon**2) + pi**4/(4147200*epsilon**2) + 388937/(4837294080*epsilon**2) + f_3/(34560*epsilon**3) - 41207/(161243136*epsilon**3) + 3979/(13436928*epsilon**4) - 241/(1119744*epsilon**5) + 7/(93312*epsilon**6)","28337":"37*f_3/(829440*epsilon) + 23*f_5/(1244160*epsilon) - 13*pi**4/(18662400*epsilon) + 4168331/(29023764480*epsilon) - 13*f_3/(155520*epsilon**2) + pi**4/(4147200*epsilon**2) + 388937/(4837294080*epsilon**2) + f_3/(34560*epsilon**3) - 41207/(161243136*epsilon**3) + 3979/(13436928*epsilon**4) - 241/(1119744*epsilon**5) + 7/(93312*epsilon**6)","28338":"-409*f_3/(1866240*epsilon) - f_5/(34560*epsilon) + pi**4/(2073600*epsilon) + 83429/(1612431360*epsilon) + 101*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 4021/(134369280*epsilon**2) - f_3/(10368*epsilon**3) + 9869/(67184640*epsilon**3) - 773/(2799360*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28339":"-409*f_3/(1866240*epsilon) - f_5/(34560*epsilon) + pi**4/(2073600*epsilon) + 83429/(1612431360*epsilon) + 101*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 4021/(134369280*epsilon**2) - f_3/(10368*epsilon**3) + 9869/(67184640*epsilon**3) - 773/(2799360*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28340":"f_3**2/(4860*epsilon) - 8419*f_3/(33592320*epsilon) + 13*f_5/(31104*epsilon) - 19*pi**6/(58786560*epsilon) - 26321/(100776960*epsilon) + 289*pi**4/(335923200*epsilon) + 43*f_3/(186624*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(1119744*epsilon**2) + 7253/(33592320*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(2332800*epsilon**3) + 2599/(5598720*epsilon**3) + 11*f_3/(19440*epsilon**4) - 187/(233280*epsilon**4) + 11/(38880*epsilon**5)","28341":"f_3**2/(4860*epsilon) - 8419*f_3/(33592320*epsilon) + 13*f_5/(31104*epsilon) - 19*pi**6/(58786560*epsilon) - 26321/(100776960*epsilon) + 289*pi**4/(335923200*epsilon) + 43*f_3/(186624*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(1119744*epsilon**2) + 7253/(33592320*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(2332800*epsilon**3) + 2599/(5598720*epsilon**3) + 11*f_3/(19440*epsilon**4) - 187/(233280*epsilon**4) + 11/(38880*epsilon**5)","28342":"-169*f_3/(497664*epsilon) + 131*f_5/(622080*epsilon) - 2141/(179159040*epsilon) + 23*pi**4/(74649600*epsilon) + 103*f_3/(622080*epsilon**2) - 39763/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 5881/(9953280*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28343":"-169*f_3/(497664*epsilon) + 131*f_5/(622080*epsilon) - 2141/(179159040*epsilon) + 23*pi**4/(74649600*epsilon) + 103*f_3/(622080*epsilon**2) - 39763/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 5881/(9953280*epsilon**3) - 245/(497664*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28344":"-31*f_3/(1866240*epsilon) - 29*f_5/(311040*epsilon) - 2987/(322486272*epsilon) + pi**4/(2488320*epsilon) + 19*f_3/(124416*epsilon**2) - pi**4/(1244160*epsilon**2) + 5107/(134369280*epsilon**2) - f_3/(10368*epsilon**3) + 10157/(67184640*epsilon**3) - 191/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28345":"-31*f_3/(1866240*epsilon) - 29*f_5/(311040*epsilon) - 2987/(322486272*epsilon) + pi**4/(2488320*epsilon) + 19*f_3/(124416*epsilon**2) - pi**4/(1244160*epsilon**2) + 5107/(134369280*epsilon**2) - f_3/(10368*epsilon**3) + 10157/(67184640*epsilon**3) - 191/(699840*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28346":"-367*f_3/(5598720*epsilon) + 59*f_5/(311040*epsilon) - 151111/(1612431360*epsilon) - pi**4/(111974400*epsilon) + 193*f_3/(1866240*epsilon**2) - 5693/(134369280*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 6259/(67184640*epsilon**3) - 1/(34992*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28347":"-367*f_3/(5598720*epsilon) + 59*f_5/(311040*epsilon) - 151111/(1612431360*epsilon) - pi**4/(111974400*epsilon) + 193*f_3/(1866240*epsilon**2) - 5693/(134369280*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 6259/(67184640*epsilon**3) - 1/(34992*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28348":"-71*f_3**2/(622080*epsilon) - f_3/(4860*epsilon) - 491*f_5/(1866240*epsilon) - 5675/(107495424*epsilon) + 13*pi**6/(58786560*epsilon) + 161*pi**4/(44789760*epsilon) + 31*f_3/(69120*epsilon**2) + 13*f_5/(311040*epsilon**2) - 8879/(17915904*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 6253/(7464960*epsilon**3) + f_3/(8640*epsilon**4) - 241/(622080*epsilon**4) + 1/(10368*epsilon**5)","28349":"-71*f_3**2/(622080*epsilon) - f_3/(4860*epsilon) - 491*f_5/(1866240*epsilon) - 5675/(107495424*epsilon) + 13*pi**6/(58786560*epsilon) + 161*pi**4/(44789760*epsilon) + 31*f_3/(69120*epsilon**2) + 13*f_5/(311040*epsilon**2) - 8879/(17915904*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 6253/(7464960*epsilon**3) + f_3/(8640*epsilon**4) - 241/(622080*epsilon**4) + 1/(10368*epsilon**5)","28350":"511*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 32459/(241864704*epsilon) - 29*pi**4/(74649600*epsilon) + 13*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 28109/(322486272*epsilon**2) - f_3/(12960*epsilon**3) - 8011/(89579520*epsilon**3) - 3407/(22394880*epsilon**4) + 181/(373248*epsilon**5) - 43/(155520*epsilon**6)","28351":"511*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 32459/(241864704*epsilon) - 29*pi**4/(74649600*epsilon) + 13*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 28109/(322486272*epsilon**2) - f_3/(12960*epsilon**3) - 8011/(89579520*epsilon**3) - 3407/(22394880*epsilon**4) + 181/(373248*epsilon**5) - 43/(155520*epsilon**6)","28352":"f_3**2/(207360*epsilon) + 143*f_3/(2799360*epsilon) + 173*f_5/(311040*epsilon) - 19561/(59719680*epsilon) - pi**6/(3265920*epsilon) + 37*pi**4/(223948800*epsilon) + 1009*f_3/(3732480*epsilon**2) - 23*f_5/(103680*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 14003/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 529/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","28353":"f_3**2/(207360*epsilon) + 143*f_3/(2799360*epsilon) + 173*f_5/(311040*epsilon) - 19561/(59719680*epsilon) - pi**6/(3265920*epsilon) + 37*pi**4/(223948800*epsilon) + 1009*f_3/(3732480*epsilon**2) - 23*f_5/(103680*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 14003/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 529/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","28354":"-101*f_3/(699840*epsilon) + f_5/(38880*epsilon) + 7*pi**4/(13996800*epsilon) + 442871/(7255941120*epsilon) + 59*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 14177/(483729408*epsilon**2) - f_3/(77760*epsilon**3) - 7553/(53747712*epsilon**3) + 9341/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28355":"-101*f_3/(699840*epsilon) + f_5/(38880*epsilon) + 7*pi**4/(13996800*epsilon) + 442871/(7255941120*epsilon) + 59*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 14177/(483729408*epsilon**2) - f_3/(77760*epsilon**3) - 7553/(53747712*epsilon**3) + 9341/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28356":"-17*f_3/(1866240*epsilon) - 34057/(2418647040*epsilon) + 11*f_3/(248832*epsilon**2) + 104399/(1612431360*epsilon**2) - f_3/(20736*epsilon**3) - 45169/(268738560*epsilon**3) + 4753/(22394880*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","28357":"-17*f_3/(1866240*epsilon) - 34057/(2418647040*epsilon) + 11*f_3/(248832*epsilon**2) + 104399/(1612431360*epsilon**2) - f_3/(20736*epsilon**3) - 45169/(268738560*epsilon**3) + 4753/(22394880*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","28358":"-19*f_3/(1492992*epsilon) - f_5/(124416*epsilon) - pi**4/(22394880*epsilon) + 42971/(43535646720*epsilon) - 5*f_3/(248832*epsilon**2) - 10729/(362797056*epsilon**2) + f_3/(62208*epsilon**3) + 5699/(89579520*epsilon**3) - 77/(1492992*epsilon**4) + 343/(16796160*epsilon**5) - 1/(279936*epsilon**6)","28359":"13*f_3**2/(622080*epsilon) - 2857*f_3/(67184640*epsilon) + 7*f_5/(62208*epsilon) - 29*pi**4/(26873856*epsilon) - pi**6/(39191040*epsilon) + 2129/(806215680*epsilon) - 509*f_3/(5598720*epsilon**2) - 7*f_5/(311040*epsilon**2) + pi**4/(1866240*epsilon**2) + 6251/(33592320*epsilon**2) + f_3/(15552*epsilon**3) - 1501/(5598720*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(7776*epsilon**4) - 1/(38880*epsilon**5)","28360":"13*f_3**2/(622080*epsilon) - 2857*f_3/(67184640*epsilon) + 7*f_5/(62208*epsilon) - 29*pi**4/(26873856*epsilon) - pi**6/(39191040*epsilon) + 2129/(806215680*epsilon) - 509*f_3/(5598720*epsilon**2) - 7*f_5/(311040*epsilon**2) + pi**4/(1866240*epsilon**2) + 6251/(33592320*epsilon**2) + f_3/(15552*epsilon**3) - 1501/(5598720*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(7776*epsilon**4) - 1/(38880*epsilon**5)","28361":"25*f_3/(2239488*epsilon) - 53*f_5/(622080*epsilon) - 19*pi**4/(55987200*epsilon) + 867077/(14511882240*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(18662400*epsilon**2) + 7397/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 281/(25194240*epsilon**3) + 1847/(16796160*epsilon**4) - 7/(38880*epsilon**5) + 1/(11664*epsilon**6)","28362":"25*f_3/(2239488*epsilon) - 53*f_5/(622080*epsilon) - 19*pi**4/(55987200*epsilon) + 867077/(14511882240*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(18662400*epsilon**2) + 7397/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 281/(25194240*epsilon**3) + 1847/(16796160*epsilon**4) - 7/(38880*epsilon**5) + 1/(11664*epsilon**6)","28363":"67*f_3/(1866240*epsilon) - 17*f_5/(155520*epsilon) - 7*pi**4/(7464960*epsilon) + 136349/(806215680*epsilon) + 11*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 12025/(107495424*epsilon**2) - f_3/(51840*epsilon**3) - 13811/(89579520*epsilon**3) - 341/(1492992*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","28364":"67*f_3/(1866240*epsilon) - 17*f_5/(155520*epsilon) - 7*pi**4/(7464960*epsilon) + 136349/(806215680*epsilon) + 11*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 12025/(107495424*epsilon**2) - f_3/(51840*epsilon**3) - 13811/(89579520*epsilon**3) - 341/(1492992*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","28365":"37*f_3/(829440*epsilon) + 23*f_5/(1244160*epsilon) - 13*pi**4/(18662400*epsilon) + 4168331/(29023764480*epsilon) - 13*f_3/(155520*epsilon**2) + pi**4/(4147200*epsilon**2) + 388937/(4837294080*epsilon**2) + f_3/(34560*epsilon**3) - 41207/(161243136*epsilon**3) + 3979/(13436928*epsilon**4) - 241/(1119744*epsilon**5) + 7/(93312*epsilon**6)","28366":"37*f_3/(829440*epsilon) + 23*f_5/(1244160*epsilon) - 13*pi**4/(18662400*epsilon) + 4168331/(29023764480*epsilon) - 13*f_3/(155520*epsilon**2) + pi**4/(4147200*epsilon**2) + 388937/(4837294080*epsilon**2) + f_3/(34560*epsilon**3) - 41207/(161243136*epsilon**3) + 3979/(13436928*epsilon**4) - 241/(1119744*epsilon**5) + 7/(93312*epsilon**6)","28367":"23*f_3/(139968*epsilon) - f_5/(103680*epsilon) - 30211/(1612431360*epsilon) + pi**4/(3499200*epsilon) + 127*f_3/(1866240*epsilon**2) - 13403/(134369280*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 3091/(67184640*epsilon**3) - 197/(2799360*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28368":"23*f_3/(139968*epsilon) - f_5/(103680*epsilon) - 30211/(1612431360*epsilon) + pi**4/(3499200*epsilon) + 127*f_3/(1866240*epsilon**2) - 13403/(134369280*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 3091/(67184640*epsilon**3) - 197/(2799360*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28369":"11*f_3**2/(103680*epsilon) - 25003*f_3/(33592320*epsilon) - 167*f_5/(233280*epsilon) + 839*pi**4/(335923200*epsilon) + 11*pi**6/(39191040*epsilon) + 420197/(403107840*epsilon) + 31*f_3/(34992*epsilon**2) + 13*f_5/(155520*epsilon**2) - 15097/(16796160*epsilon**2) - 13*pi**4/(3499200*epsilon**2) - 13*f_3/(29160*epsilon**3) + pi**4/(1166400*epsilon**3) + 163/(279936*epsilon**3) + f_3/(9720*epsilon**4) - 29/(116640*epsilon**4) + 1/(19440*epsilon**5)","28370":"11*f_3**2/(103680*epsilon) - 25003*f_3/(33592320*epsilon) - 167*f_5/(233280*epsilon) + 839*pi**4/(335923200*epsilon) + 11*pi**6/(39191040*epsilon) + 420197/(403107840*epsilon) + 31*f_3/(34992*epsilon**2) + 13*f_5/(155520*epsilon**2) - 15097/(16796160*epsilon**2) - 13*pi**4/(3499200*epsilon**2) - 13*f_3/(29160*epsilon**3) + pi**4/(1166400*epsilon**3) + 163/(279936*epsilon**3) + f_3/(9720*epsilon**4) - 29/(116640*epsilon**4) + 1/(19440*epsilon**5)","28371":"547*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 148687/(1209323520*epsilon) - 29*pi**4/(74649600*epsilon) + 13*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 132769/(1612431360*epsilon**2) - f_3/(12960*epsilon**3) - 8011/(89579520*epsilon**3) - 3407/(22394880*epsilon**4) + 181/(373248*epsilon**5) - 43/(155520*epsilon**6)","28372":"547*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 148687/(1209323520*epsilon) - 29*pi**4/(74649600*epsilon) + 13*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 132769/(1612431360*epsilon**2) - f_3/(12960*epsilon**3) - 8011/(89579520*epsilon**3) - 3407/(22394880*epsilon**4) + 181/(373248*epsilon**5) - 43/(155520*epsilon**6)","28373":"-7*f_3/(93312*epsilon) - 17*f_5/(622080*epsilon) - pi**4/(2332800*epsilon) + 30767/(201553920*epsilon) + 11*f_3/(155520*epsilon**2) - 56989/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 1723/(89579520*epsilon**3) - 167/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","28374":"-7*f_3/(93312*epsilon) - 17*f_5/(622080*epsilon) - pi**4/(2332800*epsilon) + 30767/(201553920*epsilon) + 11*f_3/(155520*epsilon**2) - 56989/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 1723/(89579520*epsilon**3) - 167/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","28375":"-f_3**2/(69120*epsilon) + 9349*f_3/(89579520*epsilon) + 7*f_5/(248832*epsilon) - 208927/(2149908480*epsilon) - 109*pi**4/(537477120*epsilon) + pi**6/(470292480*epsilon) - 287*f_3/(4478976*epsilon**2) - f_5/(51840*epsilon**2) + 49*pi**4/(223948800*epsilon**2) + 22853/(268738560*epsilon**2) + 49*f_3/(1866240*epsilon**3) - 617/(8957952*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 37/(746496*epsilon**4) - 1/(62208*epsilon**5)","28376":"-f_3**2/(69120*epsilon) + 9349*f_3/(89579520*epsilon) + 7*f_5/(248832*epsilon) - 208927/(2149908480*epsilon) - 109*pi**4/(537477120*epsilon) + pi**6/(470292480*epsilon) - 287*f_3/(4478976*epsilon**2) - f_5/(51840*epsilon**2) + 49*pi**4/(223948800*epsilon**2) + 22853/(268738560*epsilon**2) + 49*f_3/(1866240*epsilon**3) - 617/(8957952*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 37/(746496*epsilon**4) - 1/(62208*epsilon**5)","28377":"-707*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53*pi**4/(74649600*epsilon) + 146491/(1612431360*epsilon) + 83*f_3/(622080*epsilon**2) + 1421/(537477120*epsilon**2) - f_3/(10368*epsilon**3) + 203/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","28378":"-707*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53*pi**4/(74649600*epsilon) + 146491/(1612431360*epsilon) + 83*f_3/(622080*epsilon**2) + 1421/(537477120*epsilon**2) - f_3/(10368*epsilon**3) + 203/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","28379":"1519*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 65011/(1209323520*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(466560*epsilon**2) + 1879/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 2411/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","28380":"1519*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 65011/(1209323520*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(466560*epsilon**2) + 1879/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 2411/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","28381":"139*f_3/(67184640*epsilon) + 7*f_5/(1866240*epsilon) - pi**4/(16796160*epsilon) + 32219/(10883911680*epsilon) - f_3/(139968*epsilon**2) + pi**4/(55987200*epsilon**2) + 1505/(725594112*epsilon**2) + f_3/(466560*epsilon**3) + 899/(120932352*epsilon**3) - 223/(10077696*epsilon**4) + 1/(52488*epsilon**5) - 1/(174960*epsilon**6)","28382":"f_3/(77760*epsilon) + 7*f_5/(829440*epsilon) - 2639/(322486272*epsilon) - 11*pi**4/(149299200*epsilon) + 11*f_3/(829440*epsilon**2) - 7273/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) + 299/(44789760*epsilon**3) + 277/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28383":"f_3/(77760*epsilon) + 7*f_5/(829440*epsilon) - 2639/(322486272*epsilon) - 11*pi**4/(149299200*epsilon) + 11*f_3/(829440*epsilon**2) - 7273/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) + 299/(44789760*epsilon**3) + 277/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28384":"-29*f_3/(2239488*epsilon) - f_5/(207360*epsilon) - pi**4/(55987200*epsilon) + 251/(25194240*epsilon) + 7*f_3/(3732480*epsilon**2) - 8263/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 55/(8957952*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28385":"-29*f_3/(2239488*epsilon) - f_5/(207360*epsilon) - pi**4/(55987200*epsilon) + 251/(25194240*epsilon) + 7*f_3/(3732480*epsilon**2) - 8263/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 55/(8957952*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28386":"1079*f_3/(134369280*epsilon) + 7*f_5/(1866240*epsilon) - pi**4/(16796160*epsilon) + 167297/(34828517376*epsilon) + 73*f_3/(11197440*epsilon**2) - pi**4/(111974400*epsilon**2) + 115289/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) - 517/(604661760*epsilon**3) - 3161/(100776960*epsilon**4) + 287/(8398080*epsilon**5) - 1/(87480*epsilon**6)","28387":"1079*f_3/(134369280*epsilon) + 7*f_5/(1866240*epsilon) - pi**4/(16796160*epsilon) + 167297/(34828517376*epsilon) + 73*f_3/(11197440*epsilon**2) - pi**4/(111974400*epsilon**2) + 115289/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) - 517/(604661760*epsilon**3) - 3161/(100776960*epsilon**4) + 287/(8398080*epsilon**5) - 1/(87480*epsilon**6)","28388":"-43*f_3/(2799360*epsilon) - 23*f_5/(622080*epsilon) + pi**4/(6998400*epsilon) + 310217/(7255941120*epsilon) + 47*f_3/(1866240*epsilon**2) - 108557/(2418647040*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 3059/(201553920*epsilon**3) + 473/(16796160*epsilon**4) - 59/(1399680*epsilon**5) + 1/(58320*epsilon**6)","28389":"-191*f_3/(44789760*epsilon) + f_5/(138240*epsilon) - 3251/(1934917632*epsilon) + 7*pi**4/(89579520*epsilon) - 19*f_3/(3732480*epsilon**2) - 11*pi**4/(37324800*epsilon**2) + 1891/(201553920*epsilon**2) + f_3/(77760*epsilon**3) - 1883/(134369280*epsilon**3) + 337/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28390":"-191*f_3/(44789760*epsilon) + f_5/(138240*epsilon) - 3251/(1934917632*epsilon) + 7*pi**4/(89579520*epsilon) - 19*f_3/(3732480*epsilon**2) - 11*pi**4/(37324800*epsilon**2) + 1891/(201553920*epsilon**2) + f_3/(77760*epsilon**3) - 1883/(134369280*epsilon**3) + 337/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28391":"-49*f_3/(67184640*epsilon) + f_5/(414720*epsilon) - 247*pi**4/(1343692800*epsilon) + 882601/(58047528960*epsilon) + 59*f_3/(11197440*epsilon**2) + pi**4/(111974400*epsilon**2) + 7495/(967458816*epsilon**2) + f_3/(933120*epsilon**3) - 1337/(403107840*epsilon**3) - 983/(33592320*epsilon**4) + 1/(34992*epsilon**5) - 1/(116640*epsilon**6)","28392":"-409*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 29*pi**4/(447897600*epsilon) + 451339/(29023764480*epsilon) + 11*f_3/(1866240*epsilon**2) + 79223/(9674588160*epsilon**2) + 1493/(1612431360*epsilon**3) - 557/(14929920*epsilon**4) + 371/(11197440*epsilon**5) - 1/(103680*epsilon**6)","28393":"-409*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 29*pi**4/(447897600*epsilon) + 451339/(29023764480*epsilon) + 11*f_3/(1866240*epsilon**2) + 79223/(9674588160*epsilon**2) + 1493/(1612431360*epsilon**3) - 557/(14929920*epsilon**4) + 371/(11197440*epsilon**5) - 1/(103680*epsilon**6)","28394":"-7*f_3/(2239488*epsilon) - pi**4/(55987200*epsilon) + 4907/(537477120*epsilon) + 11*f_3/(933120*epsilon**2) - 3407/(134369280*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(103680*epsilon**3) + 4213/(134369280*epsilon**3) - 451/(11197440*epsilon**4) + 11/(311040*epsilon**5) - 1/(77760*epsilon**6)","28395":"-7*f_3/(2239488*epsilon) - pi**4/(55987200*epsilon) + 4907/(537477120*epsilon) + 11*f_3/(933120*epsilon**2) - 3407/(134369280*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(103680*epsilon**3) + 4213/(134369280*epsilon**3) - 451/(11197440*epsilon**4) + 11/(311040*epsilon**5) - 1/(77760*epsilon**6)","28396":"467*f_3/(22394880*epsilon) - f_5/(311040*epsilon) - 39607/(1612431360*epsilon) + 19*pi**4/(223948800*epsilon) - 31*f_3/(3732480*epsilon**2) + 1247/(1074954240*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 119/(35831808*epsilon**3) + 269/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28397":"467*f_3/(22394880*epsilon) - f_5/(311040*epsilon) - 39607/(1612431360*epsilon) + 19*pi**4/(223948800*epsilon) - 31*f_3/(3732480*epsilon**2) + 1247/(1074954240*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 119/(35831808*epsilon**3) + 269/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28398":"11*f_3/(559872*epsilon) - f_5/(311040*epsilon) - 44449/(1612431360*epsilon) + 11*pi**4/(111974400*epsilon) - 5*f_3/(746496*epsilon**2) - 2929/(1074954240*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 307/(179159040*epsilon**3) + 269/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28399":"11*f_3/(559872*epsilon) - f_5/(311040*epsilon) - 44449/(1612431360*epsilon) + 11*pi**4/(111974400*epsilon) - 5*f_3/(746496*epsilon**2) - 2929/(1074954240*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 307/(179159040*epsilon**3) + 269/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28400":"-89*f_3/(33592320*epsilon) - f_5/(248832*epsilon) - 28997/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 299/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) + 823/(403107840*epsilon**3) - 187/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","28401":"-89*f_3/(33592320*epsilon) - f_5/(248832*epsilon) - 28997/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 299/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) + 823/(403107840*epsilon**3) - 187/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","28402":"-607*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 577267/(29023764480*epsilon) + 19*pi**4/(447897600*epsilon) + 19*f_3/(3732480*epsilon**2) - 12647/(2418647040*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 22787/(806215680*epsilon**3) - 583/(13436928*epsilon**4) + 7/(207360*epsilon**5) - 1/(93312*epsilon**6)","28403":"-607*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 577267/(29023764480*epsilon) + 19*pi**4/(447897600*epsilon) + 19*f_3/(3732480*epsilon**2) - 12647/(2418647040*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 22787/(806215680*epsilon**3) - 583/(13436928*epsilon**4) + 7/(207360*epsilon**5) - 1/(93312*epsilon**6)","28404":"127*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 409751/(116095057920*epsilon) + 43*pi**4/(895795200*epsilon) - 11*f_3/(7464960*epsilon**2) - 12689/(1934917632*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 6439/(806215680*epsilon**3) + 1861/(67184640*epsilon**4) - 67/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28405":"127*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 409751/(116095057920*epsilon) + 43*pi**4/(895795200*epsilon) - 11*f_3/(7464960*epsilon**2) - 12689/(1934917632*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 6439/(806215680*epsilon**3) + 1861/(67184640*epsilon**4) - 67/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28406":"-1799*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 7*pi**4/(1343692800*epsilon) + 105289/(14511882240*epsilon) + 73*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) - 14669/(9674588160*epsilon**2) - f_3/(466560*epsilon**3) + 8717/(806215680*epsilon**3) - 23/(524880*epsilon**4) + 247/(5598720*epsilon**5) - 7/(466560*epsilon**6)","28407":"-1799*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 7*pi**4/(1343692800*epsilon) + 105289/(14511882240*epsilon) + 73*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) - 14669/(9674588160*epsilon**2) - f_3/(466560*epsilon**3) + 8717/(806215680*epsilon**3) - 23/(524880*epsilon**4) + 247/(5598720*epsilon**5) - 7/(466560*epsilon**6)","28408":"53593/(43535646720*epsilon) + 374617/(29023764480*epsilon**2) + 2111/(967458816*epsilon**3) - 15887/(403107840*epsilon**4) + 1301/(33592320*epsilon**5) - 7/(559872*epsilon**6)","28409":"53593/(43535646720*epsilon) + 374617/(29023764480*epsilon**2) + 2111/(967458816*epsilon**3) - 15887/(403107840*epsilon**4) + 1301/(33592320*epsilon**5) - 7/(559872*epsilon**6)","28410":"-191*f_3/(11197440*epsilon) + f_5/(41472*epsilon) - 89137/(9674588160*epsilon) + pi**4/(22394880*epsilon) + 17*f_3/(933120*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 1039/(80621568*epsilon**2) + f_3/(311040*epsilon**3) - 427/(26873856*epsilon**3) + 373/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28411":"-f_3/(3732480*epsilon) - 22147/(14511882240*epsilon) + 5383/(1209323520*epsilon**2) + 22007/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","28412":"-f_3/(3732480*epsilon) - 22147/(14511882240*epsilon) + 5383/(1209323520*epsilon**2) + 22007/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","28413":"683*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 11*pi**4/(447897600*epsilon) + 83527/(29023764480*epsilon) - f_3/(46656*epsilon**2) + pi**4/(18662400*epsilon**2) + 13337/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 14221/(403107840*epsilon**3) + 1489/(16796160*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","28414":"683*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 11*pi**4/(447897600*epsilon) + 83527/(29023764480*epsilon) - f_3/(46656*epsilon**2) + pi**4/(18662400*epsilon**2) + 13337/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 14221/(403107840*epsilon**3) + 1489/(16796160*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","28415":"7*f_3/(829440*epsilon) + 7*f_5/(829440*epsilon) - 30811/(1612431360*epsilon) - pi**4/(149299200*epsilon) + 7*f_3/(276480*epsilon**2) - 7501/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 671/(44789760*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28416":"7*f_3/(829440*epsilon) + 7*f_5/(829440*epsilon) - 30811/(1612431360*epsilon) - pi**4/(149299200*epsilon) + 7*f_3/(276480*epsilon**2) - 7501/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 671/(44789760*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28417":"-11*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(74649600*epsilon) + 80137/(3627970560*epsilon) - 13*f_3/(622080*epsilon**2) - 2507/(2418647040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1421/(50388480*epsilon**3) - 211/(16796160*epsilon**4) - 61/(699840*epsilon**5) + 1/(14580*epsilon**6)","28418":"-11*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(74649600*epsilon) + 80137/(3627970560*epsilon) - 13*f_3/(622080*epsilon**2) - 2507/(2418647040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1421/(50388480*epsilon**3) - 211/(16796160*epsilon**4) - 61/(699840*epsilon**5) + 1/(14580*epsilon**6)","28419":"41*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 1463/(80621568*epsilon) + 13*pi**4/(149299200*epsilon) - f_3/(124416*epsilon**2) - 1801/(1074954240*epsilon**2) + 317/(179159040*epsilon**3) + 253/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28420":"41*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 1463/(80621568*epsilon) + 13*pi**4/(149299200*epsilon) - f_3/(124416*epsilon**2) - 1801/(1074954240*epsilon**2) + 317/(179159040*epsilon**3) + 253/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28421":"-557*f_3/(53747712*epsilon) - 19*f_5/(1866240*epsilon) - 7*pi**4/(447897600*epsilon) + 5782817/(348285173760*epsilon) - 23*f_3/(2488320*epsilon**2) + pi**4/(111974400*epsilon**2) + 57911/(5804752896*epsilon**2) + 17*f_3/(1866240*epsilon**3) - 16987/(2418647040*epsilon**3) - 385/(40310784*epsilon**4) + 7/(622080*epsilon**5) - 1/(279936*epsilon**6)","28422":"-557*f_3/(53747712*epsilon) - 19*f_5/(1866240*epsilon) - 7*pi**4/(447897600*epsilon) + 5782817/(348285173760*epsilon) - 23*f_3/(2488320*epsilon**2) + pi**4/(111974400*epsilon**2) + 57911/(5804752896*epsilon**2) + 17*f_3/(1866240*epsilon**3) - 16987/(2418647040*epsilon**3) - 385/(40310784*epsilon**4) + 7/(622080*epsilon**5) - 1/(279936*epsilon**6)","28423":"-197*f_3/(53747712*epsilon) - 7*f_5/(7464960*epsilon) - 142331/(34828517376*epsilon) + 19*pi**4/(895795200*epsilon) + 19*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 61393/(14511882240*epsilon**2) - f_3/(1866240*epsilon**3) + 1949/(1209323520*epsilon**3) - 1433/(100776960*epsilon**4) + 49/(2799360*epsilon**5) - 1/(139968*epsilon**6)","28424":"-197*f_3/(53747712*epsilon) - 7*f_5/(7464960*epsilon) - 142331/(34828517376*epsilon) + 19*pi**4/(895795200*epsilon) + 19*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 61393/(14511882240*epsilon**2) - f_3/(1866240*epsilon**3) + 1949/(1209323520*epsilon**3) - 1433/(100776960*epsilon**4) + 49/(2799360*epsilon**5) - 1/(139968*epsilon**6)","28425":"-197*f_3/(53747712*epsilon) - 7*f_5/(7464960*epsilon) - 142331/(34828517376*epsilon) + 19*pi**4/(895795200*epsilon) + 19*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 61393/(14511882240*epsilon**2) - f_3/(1866240*epsilon**3) + 1949/(1209323520*epsilon**3) - 1433/(100776960*epsilon**4) + 49/(2799360*epsilon**5) - 1/(139968*epsilon**6)","28426":"-197*f_3/(53747712*epsilon) - 7*f_5/(7464960*epsilon) - 142331/(34828517376*epsilon) + 19*pi**4/(895795200*epsilon) + 19*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 61393/(14511882240*epsilon**2) - f_3/(1866240*epsilon**3) + 1949/(1209323520*epsilon**3) - 1433/(100776960*epsilon**4) + 49/(2799360*epsilon**5) - 1/(139968*epsilon**6)","28427":"-7*f_3/(1244160*epsilon) + pi**4/(111974400*epsilon) + 256309/(17414258688*epsilon) + f_3/(933120*epsilon**2) - 447803/(29023764480*epsilon**2) + 14171/(604661760*epsilon**3) - 1295/(40310784*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","28428":"-7*f_3/(1244160*epsilon) + pi**4/(111974400*epsilon) + 256309/(17414258688*epsilon) + f_3/(933120*epsilon**2) - 447803/(29023764480*epsilon**2) + 14171/(604661760*epsilon**3) - 1295/(40310784*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","28429":"371*f_3/(134369280*epsilon) + 7*f_5/(7464960*epsilon) - pi**4/(167961600*epsilon) + 320723/(87071293440*epsilon) - f_3/(1399680*epsilon**2) - 270467/(29023764480*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) + 13091/(604661760*epsilon**3) - 6367/(201553920*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","28430":"371*f_3/(134369280*epsilon) + 7*f_5/(7464960*epsilon) - pi**4/(167961600*epsilon) + 320723/(87071293440*epsilon) - f_3/(1399680*epsilon**2) - 270467/(29023764480*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) + 13091/(604661760*epsilon**3) - 6367/(201553920*epsilon**4) + 5/(209952*epsilon**5) - 1/(139968*epsilon**6)","28431":"49*f_3/(6718464*epsilon) - 31*f_5/(3732480*epsilon) - 17*pi**4/(335923200*epsilon) + 204973/(21767823360*epsilon) - 17*f_3/(2799360*epsilon**2) - 2681/(3627970560*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 4819/(604661760*epsilon**3) - 223/(10077696*epsilon**4) + 1/(52488*epsilon**5) - 1/(174960*epsilon**6)","28432":"f_3/(82944*epsilon) - 6859/(403107840*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) - 427/(537477120*epsilon**2) + 359/(44789760*epsilon**3) + 229/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28433":"f_3/(82944*epsilon) - 6859/(403107840*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) - 427/(537477120*epsilon**2) + 359/(44789760*epsilon**3) + 229/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28434":"-f_3**2/(186624*epsilon) - 181*f_3/(26873856*epsilon) - 7*f_5/(207360*epsilon) - 127*pi**4/(1343692800*epsilon) + 17*pi**6/(705438720*epsilon) + 35971/(1074954240*epsilon) - 127*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 4871/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - pi**4/(9331200*epsilon**3) - 161/(22394880*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","28435":"-f_3**2/(186624*epsilon) - 181*f_3/(26873856*epsilon) - 7*f_5/(207360*epsilon) - 127*pi**4/(1343692800*epsilon) + 17*pi**6/(705438720*epsilon) + 35971/(1074954240*epsilon) - 127*f_3/(11197440*epsilon**2) + 7*f_5/(466560*epsilon**2) - 4871/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - pi**4/(9331200*epsilon**3) - 161/(22394880*epsilon**3) - f_3/(77760*epsilon**4) + 13/(186624*epsilon**4) - 1/(31104*epsilon**5)","28436":"-73*f_3/(201553920*epsilon) - f_5/(2488320*epsilon) - 42253/(21767823360*epsilon) + 143*pi**4/(4031078400*epsilon) - 11*f_3/(16796160*epsilon**2) - pi**4/(671846400*epsilon**2) + 92113/(29023764480*epsilon**2) - f_3/(5598720*epsilon**3) - 11231/(1209323520*epsilon**3) + 2381/(201553920*epsilon**4) - 11/(1679616*epsilon**5) + 1/(699840*epsilon**6)","28437":"1373*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 11*pi**4/(1343692800*epsilon) + 211543/(43535646720*epsilon) + 11*f_3/(11197440*epsilon**2) - 28693/(7255941120*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) - 7657/(967458816*epsilon**3) + 5779/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","28438":"1373*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 11*pi**4/(1343692800*epsilon) + 211543/(43535646720*epsilon) + 11*f_3/(11197440*epsilon**2) - 28693/(7255941120*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) - 7657/(967458816*epsilon**3) + 5779/(403107840*epsilon**4) - 55/(6718464*epsilon**5) + 1/(559872*epsilon**6)","28439":"-1613*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 31115/(17414258688*epsilon) + pi**4/(149299200*epsilon) + f_3/(1244160*epsilon**2) + pi**4/(111974400*epsilon**2) + 7087/(2902376448*epsilon**2) + f_3/(933120*epsilon**3) + 50263/(4837294080*epsilon**3) - 2519/(80621568*epsilon**4) + 7/(248832*epsilon**5) - 5/(559872*epsilon**6)","28440":"-1613*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) - 31115/(17414258688*epsilon) + pi**4/(149299200*epsilon) + f_3/(1244160*epsilon**2) + pi**4/(111974400*epsilon**2) + 7087/(2902376448*epsilon**2) + f_3/(933120*epsilon**3) + 50263/(4837294080*epsilon**3) - 2519/(80621568*epsilon**4) + 7/(248832*epsilon**5) - 5/(559872*epsilon**6)","28441":"-101*f_3/(67184640*epsilon) + f_5/(248832*epsilon) - pi**4/(55987200*epsilon) - 16777/(29023764480*epsilon) + f_3/(622080*epsilon**2) - pi**4/(111974400*epsilon**2) + 23/(302330880*epsilon**2) - f_3/(933120*epsilon**3) - 103/(50388480*epsilon**3) - 1/(8398080*epsilon**4) + 1/(155520*epsilon**5) - 1/(233280*epsilon**6)","28442":"-1177*f_3/(268738560*epsilon) + f_5/(1658880*epsilon) + 1273/(116095057920*epsilon) + 23*pi**4/(895795200*epsilon) + 17*f_3/(2488320*epsilon**2) - 17*pi**4/(447897600*epsilon**2) + 8833/(19349176320*epsilon**2) - 17*f_3/(3732480*epsilon**3) + 127/(806215680*epsilon**3) - 983/(134369280*epsilon**4) + 7/(311040*epsilon**5) - 7/(466560*epsilon**6)","28443":"-1177*f_3/(268738560*epsilon) + f_5/(1658880*epsilon) + 1273/(116095057920*epsilon) + 23*pi**4/(895795200*epsilon) + 17*f_3/(2488320*epsilon**2) - 17*pi**4/(447897600*epsilon**2) + 8833/(19349176320*epsilon**2) - 17*f_3/(3732480*epsilon**3) + 127/(806215680*epsilon**3) - 983/(134369280*epsilon**4) + 7/(311040*epsilon**5) - 7/(466560*epsilon**6)","28444":"64201/(5804752896*epsilon) - 214637/(9674588160*epsilon**2) + 6661/(1612431360*epsilon**3) + 9247/(134369280*epsilon**4) - 233/(2239488*epsilon**5) + 43/(933120*epsilon**6)","28445":"64201/(5804752896*epsilon) - 214637/(9674588160*epsilon**2) + 6661/(1612431360*epsilon**3) + 9247/(134369280*epsilon**4) - 233/(2239488*epsilon**5) + 43/(933120*epsilon**6)","28446":"125*f_3/(17915904*epsilon) + 7*f_5/(2488320*epsilon) + 11*pi**4/(895795200*epsilon) + 6703/(1289945088*epsilon) + 13*f_3/(3732480*epsilon**2) - 5803/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 539/(53747712*epsilon**3) + 179/(3732480*epsilon**4) - 37/(622080*epsilon**5) + 1/(38880*epsilon**6)","28447":"125*f_3/(17915904*epsilon) + 7*f_5/(2488320*epsilon) + 11*pi**4/(895795200*epsilon) + 6703/(1289945088*epsilon) + 13*f_3/(3732480*epsilon**2) - 5803/(537477120*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 539/(53747712*epsilon**3) + 179/(3732480*epsilon**4) - 37/(622080*epsilon**5) + 1/(38880*epsilon**6)","28448":"f_3/(829440*epsilon) - 7*f_5/(414720*epsilon) - 72529/(9674588160*epsilon) + 11*pi**4/(74649600*epsilon) - 11*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) + 21313/(806215680*epsilon**2) + f_3/(25920*epsilon**3) + 493/(33592320*epsilon**3) - 23/(2239488*epsilon**4) - 13/(155520*epsilon**5) + 1/(15552*epsilon**6)","28449":"-7*f_3/(1658880*epsilon) + 53*f_5/(7464960*epsilon) - 136165/(34828517376*epsilon) + 29*pi**4/(671846400*epsilon) + 29*f_3/(5598720*epsilon**2) - 20645/(5804752896*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 137/(13436928*epsilon**3) - 107/(4478976*epsilon**4) + 89/(4199040*epsilon**5) - 1/(139968*epsilon**6)","28450":"-7*f_3/(1658880*epsilon) + 53*f_5/(7464960*epsilon) - 136165/(34828517376*epsilon) + 29*pi**4/(671846400*epsilon) + 29*f_3/(5598720*epsilon**2) - 20645/(5804752896*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 137/(13436928*epsilon**3) - 107/(4478976*epsilon**4) + 89/(4199040*epsilon**5) - 1/(139968*epsilon**6)","28451":"-107*f_3/(26873856*epsilon) + f_5/(1244160*epsilon) - 285541/(29023764480*epsilon) + 19*pi**4/(447897600*epsilon) + 19*f_3/(3732480*epsilon**2) - 30809/(2418647040*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 26027/(806215680*epsilon**3) - 2987/(67184640*epsilon**4) + 7/(207360*epsilon**5) - 1/(93312*epsilon**6)","28452":"503*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 17*pi**4/(447897600*epsilon) + 256399/(29023764480*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 13787/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 14149/(403107840*epsilon**3) + 37/(419904*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","28453":"503*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 17*pi**4/(447897600*epsilon) + 256399/(29023764480*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 13787/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 14149/(403107840*epsilon**3) + 37/(419904*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","28454":"-f_3/(419904*epsilon) - f_5/(248832*epsilon) - 46889/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 1541/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) + 499/(403107840*epsilon**3) - 169/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","28455":"-f_3/(419904*epsilon) - f_5/(248832*epsilon) - 46889/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) - 1541/(2418647040*epsilon**2) - f_3/(186624*epsilon**3) + 499/(403107840*epsilon**3) - 169/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","28456":"1583*f_3/(1612431360*epsilon) + 7*f_5/(44789760*epsilon) - 11*pi**4/(3224862720*epsilon) - 89539/(348285173760*epsilon) - 11*f_3/(26873856*epsilon**2) - 1697/(4353564672*epsilon**2) + pi**4/(1343692800*epsilon**2) + f_3/(11197440*epsilon**3) - 1001/(1451188224*epsilon**3) + 47/(18895680*epsilon**4) - 143/(50388480*epsilon**5) + 1/(839808*epsilon**6)","28457":"-f_3/(276480*epsilon) - 559/(151165440*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 343/(161243136*epsilon**2) - 961/(268738560*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28458":"-f_3/(276480*epsilon) - 559/(151165440*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 343/(161243136*epsilon**2) - 961/(268738560*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28459":"-79*f_3/(14929920*epsilon) + 53*f_5/(7464960*epsilon) - 772733/(174142586880*epsilon) + 29*pi**4/(671846400*epsilon) + 29*f_3/(5598720*epsilon**2) - 15313/(29023764480*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 527/(67184640*epsilon**3) - 173/(7464960*epsilon**4) + 89/(4199040*epsilon**5) - 1/(139968*epsilon**6)","28460":"-79*f_3/(14929920*epsilon) + 53*f_5/(7464960*epsilon) - 772733/(174142586880*epsilon) + 29*pi**4/(671846400*epsilon) + 29*f_3/(5598720*epsilon**2) - 15313/(29023764480*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 527/(67184640*epsilon**3) - 173/(7464960*epsilon**4) + 89/(4199040*epsilon**5) - 1/(139968*epsilon**6)","28461":"-269*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - pi**4/(17915904*epsilon) - 18473/(4837294080*epsilon) - 5*f_3/(746496*epsilon**2) - 1051/(403107840*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 545/(53747712*epsilon**3) + 1511/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28462":"-f_3/(1244160*epsilon) - pi**4/(37324800*epsilon) - 12853/(9674588160*epsilon) - f_3/(311040*epsilon**2) - 311/(806215680*epsilon**2) - 257/(53747712*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28463":"-f_3/(1244160*epsilon) - pi**4/(37324800*epsilon) - 12853/(9674588160*epsilon) - f_3/(311040*epsilon**2) - 311/(806215680*epsilon**2) - 257/(53747712*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","28464":"17*f_3/(33592320*epsilon) - 7*f_5/(14929920*epsilon) + 626911/(348285173760*epsilon) - 11*f_3/(8957952*epsilon**2) - pi**4/(447897600*epsilon**2) + 1801/(14511882240*epsilon**2) + f_3/(933120*epsilon**3) - 5117/(2418647040*epsilon**3) + 1777/(403107840*epsilon**4) - 77/(16796160*epsilon**5) + 1/(559872*epsilon**6)","28465":"55*f_3/(53747712*epsilon) + 7*f_5/(14929920*epsilon) - 174941/(348285173760*epsilon) - pi**4/(298598400*epsilon) + 49*f_3/(14929920*epsilon**2) - 17687/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 5717/(2418647040*epsilon**3) - 1247/(403107840*epsilon**4) + 7/(373248*epsilon**5) - 7/(559872*epsilon**6)","28466":"55*f_3/(53747712*epsilon) + 7*f_5/(14929920*epsilon) - 174941/(348285173760*epsilon) - pi**4/(298598400*epsilon) + 49*f_3/(14929920*epsilon**2) - 17687/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 5717/(2418647040*epsilon**3) - 1247/(403107840*epsilon**4) + 7/(373248*epsilon**5) - 7/(559872*epsilon**6)","28467":"f_3/(17915904*epsilon) + f_5/(552960*epsilon) - 19*pi**4/(895795200*epsilon) + 7729/(12899450880*epsilon) + 73*f_3/(14929920*epsilon**2) - 1/(419904*epsilon**2) - pi**4/(149299200*epsilon**2) - f_3/(207360*epsilon**3) - 223/(89579520*epsilon**3) - 17/(14929920*epsilon**4) + 1/(69120*epsilon**5) - 1/(103680*epsilon**6)","28468":"f_3/(17915904*epsilon) + f_5/(552960*epsilon) - 19*pi**4/(895795200*epsilon) + 7729/(12899450880*epsilon) + 73*f_3/(14929920*epsilon**2) - 1/(419904*epsilon**2) - pi**4/(149299200*epsilon**2) - f_3/(207360*epsilon**3) - 223/(89579520*epsilon**3) - 17/(14929920*epsilon**4) + 1/(69120*epsilon**5) - 1/(103680*epsilon**6)","28469":"-11*f_3/(5598720*epsilon) + 7*f_5/(1244160*epsilon) - 94963/(43535646720*epsilon) + pi**4/(111974400*epsilon) + f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 9593/(14511882240*epsilon**2) - f_3/(311040*epsilon**3) - 1829/(604661760*epsilon**3) - 221/(100776960*epsilon**4) + 1/(58320*epsilon**5) - 1/(87480*epsilon**6)","28470":"-11*f_3/(5598720*epsilon) + 7*f_5/(1244160*epsilon) - 94963/(43535646720*epsilon) + pi**4/(111974400*epsilon) + f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 9593/(14511882240*epsilon**2) - f_3/(311040*epsilon**3) - 1829/(604661760*epsilon**3) - 221/(100776960*epsilon**4) + 1/(58320*epsilon**5) - 1/(87480*epsilon**6)","28471":"55*f_3/(53747712*epsilon) + 7*f_5/(14929920*epsilon) - 142541/(348285173760*epsilon) - pi**4/(298598400*epsilon) + 49*f_3/(14929920*epsilon**2) - 12827/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 1273/(483729408*epsilon**3) - 1247/(403107840*epsilon**4) + 7/(373248*epsilon**5) - 7/(559872*epsilon**6)","28472":"55*f_3/(53747712*epsilon) + 7*f_5/(14929920*epsilon) - 142541/(348285173760*epsilon) - pi**4/(298598400*epsilon) + 49*f_3/(14929920*epsilon**2) - 12827/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 1273/(483729408*epsilon**3) - 1247/(403107840*epsilon**4) + 7/(373248*epsilon**5) - 7/(559872*epsilon**6)","28473":"-79*f_3/(14929920*epsilon) + 53*f_5/(7464960*epsilon) - 772733/(174142586880*epsilon) + 29*pi**4/(671846400*epsilon) + 29*f_3/(5598720*epsilon**2) - 15313/(29023764480*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 527/(67184640*epsilon**3) - 173/(7464960*epsilon**4) + 89/(4199040*epsilon**5) - 1/(139968*epsilon**6)","28474":"1799*f_3/(1612431360*epsilon) + 7*f_5/(44789760*epsilon) - 473767/(348285173760*epsilon) - 11*pi**4/(3224862720*epsilon) - 11*f_3/(26873856*epsilon**2) - 721/(1360488960*epsilon**2) + pi**4/(1343692800*epsilon**2) + f_3/(11197440*epsilon**3) - 2089/(7255941120*epsilon**3) + 349/(151165440*epsilon**4) - 143/(50388480*epsilon**5) + 1/(839808*epsilon**6)","28475":"239*f_3/(268738560*epsilon) + 7*f_5/(14929920*epsilon) - pi**4/(298598400*epsilon) - 7981/(69657034752*epsilon) + 49*f_3/(14929920*epsilon**2) - 19379/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 1057/(483729408*epsilon**3) - 1319/(403107840*epsilon**4) + 7/(373248*epsilon**5) - 7/(559872*epsilon**6)","28476":"239*f_3/(268738560*epsilon) + 7*f_5/(14929920*epsilon) - pi**4/(298598400*epsilon) - 7981/(69657034752*epsilon) + 49*f_3/(14929920*epsilon**2) - 19379/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - 7*f_3/(1866240*epsilon**3) - 1057/(483729408*epsilon**3) - 1319/(403107840*epsilon**4) + 7/(373248*epsilon**5) - 7/(559872*epsilon**6)","28477":"1727*f_3/(1612431360*epsilon) + 7*f_5/(44789760*epsilon) - 504379/(348285173760*epsilon) - 11*pi**4/(3224862720*epsilon) - 11*f_3/(26873856*epsilon**2) - 1619/(10883911680*epsilon**2) + pi**4/(1343692800*epsilon**2) + f_3/(11197440*epsilon**3) - 4429/(7255941120*epsilon**3) + 367/(151165440*epsilon**4) - 143/(50388480*epsilon**5) + 1/(839808*epsilon**6)","28478":"1727*f_3/(1612431360*epsilon) + 7*f_5/(44789760*epsilon) - 504379/(348285173760*epsilon) - 11*pi**4/(3224862720*epsilon) - 11*f_3/(26873856*epsilon**2) - 1619/(10883911680*epsilon**2) + pi**4/(1343692800*epsilon**2) + f_3/(11197440*epsilon**3) - 4429/(7255941120*epsilon**3) + 367/(151165440*epsilon**4) - 143/(50388480*epsilon**5) + 1/(839808*epsilon**6)","28479":"-f_3/(2985984*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(49766400*epsilon) + 5993/(11609505792*epsilon) + 37*f_3/(7464960*epsilon**2) - 16891/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - f_3/(155520*epsilon**3) - 137/(100776960*epsilon**3) - 137/(67184640*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","28480":"-f_3/(2985984*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(49766400*epsilon) + 31693/(58047528960*epsilon) + 37*f_3/(7464960*epsilon**2) - 15757/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) - f_3/(155520*epsilon**3) - 301/(201553920*epsilon**3) - 137/(67184640*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","28481":"29*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 61*f_3/(360*epsilon) - 31*f_5/(144*epsilon) + 7*f_7/(960*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","28482":"29*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 61*f_3/(360*epsilon) - 31*f_5/(144*epsilon) + 7*f_7/(960*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","28483":"-f_3**2/(3240*epsilon) - 433*f_3/(3732480*epsilon) - 121*f_5/(311040*epsilon) - 2327/(11197440*epsilon) - 7*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 193*f_3/(103680*epsilon**2) - 23*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 49/(311040*epsilon**2) - 67*f_3/(12960*epsilon**3) + 7/(9720*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","28484":"-f_3**2/(3240*epsilon) - 433*f_3/(3732480*epsilon) - 121*f_5/(311040*epsilon) - 2327/(11197440*epsilon) - 7*pi**4/(37324800*epsilon) + 17*pi**6/(19595520*epsilon) + 193*f_3/(103680*epsilon**2) - 23*f_5/(12960*epsilon**2) - 19*pi**4/(3110400*epsilon**2) + 49/(311040*epsilon**2) - 67*f_3/(12960*epsilon**3) + 7/(9720*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","28485":"-149*f_3**2/(103680*epsilon) + 2329*f_3/(933120*epsilon) + 329*f_5/(311040*epsilon) - 73*pi**4/(6220800*epsilon) - pi**6/(1224720*epsilon) + 1871/(44789760*epsilon) - 331*f_3/(155520*epsilon**2) + 7*f_5/(51840*epsilon**2) + 2273/(1866240*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 653/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","28486":"-149*f_3**2/(103680*epsilon) + 2329*f_3/(933120*epsilon) + 329*f_5/(311040*epsilon) - 73*pi**4/(6220800*epsilon) - pi**6/(1224720*epsilon) + 1871/(44789760*epsilon) - 331*f_3/(155520*epsilon**2) + 7*f_5/(51840*epsilon**2) + 2273/(1866240*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 653/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","28487":"5*f_3**2/(10368*epsilon) - 283*f_3/(311040*epsilon) - 71*f_5/(77760*epsilon) - 203/(233280*epsilon) + 7*pi**4/(3110400*epsilon) + 7*pi**6/(2799360*epsilon) + 61*f_3/(19440*epsilon**2) - 83*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 19/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28488":"5*f_3**2/(10368*epsilon) - 283*f_3/(311040*epsilon) - 71*f_5/(77760*epsilon) - 203/(233280*epsilon) + 7*pi**4/(3110400*epsilon) + 7*pi**6/(2799360*epsilon) + 61*f_3/(19440*epsilon**2) - 83*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 19/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28489":"29*f_3**2/(10368*epsilon) + 791*f_3/(155520*epsilon) - 3359*f_5/(311040*epsilon) - 71/(207360*epsilon) + pi**4/(129600*epsilon) + 19*pi**6/(19595520*epsilon) - 31*f_3/(15552*epsilon**2) + 97*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 241/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28490":"29*f_3**2/(10368*epsilon) + 791*f_3/(155520*epsilon) - 3359*f_5/(311040*epsilon) - 71/(207360*epsilon) + pi**4/(129600*epsilon) + 19*pi**6/(19595520*epsilon) - 31*f_3/(15552*epsilon**2) + 97*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 241/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28491":"-23*f_3**2/(51840*epsilon) + 3037*f_3/(7464960*epsilon) - 41*f_5/(311040*epsilon) - 4663/(17915904*epsilon) - pi**4/(14929920*epsilon) + 23*pi**6/(39191040*epsilon) + f_3/(13824*epsilon**2) - 19*f_5/(51840*epsilon**2) - 20783/(14929920*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 43*f_3/(25920*epsilon**3) - pi**4/(129600*epsilon**3) + 7/(82944*epsilon**3) - f_3/(1080*epsilon**4) + 17/(6912*epsilon**4) - 11/(8640*epsilon**5)","28492":"-23*f_3**2/(51840*epsilon) + 3037*f_3/(7464960*epsilon) - 41*f_5/(311040*epsilon) - 4663/(17915904*epsilon) - pi**4/(14929920*epsilon) + 23*pi**6/(39191040*epsilon) + f_3/(13824*epsilon**2) - 19*f_5/(51840*epsilon**2) - 20783/(14929920*epsilon**2) + 31*pi**4/(6220800*epsilon**2) + 43*f_3/(25920*epsilon**3) - pi**4/(129600*epsilon**3) + 7/(82944*epsilon**3) - f_3/(1080*epsilon**4) + 17/(6912*epsilon**4) - 11/(8640*epsilon**5)","28493":"265*f_3/(248832*epsilon) - 71*f_5/(41472*epsilon) + 17249/(53747712*epsilon) + 49*pi**4/(12441600*epsilon) - f_3/(20736*epsilon**2) - pi**4/(2073600*epsilon**2) + 17237/(44789760*epsilon**2) - f_3/(17280*epsilon**3) - 1/(77760*epsilon**3) + 17/(19440*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","28494":"265*f_3/(248832*epsilon) - 71*f_5/(41472*epsilon) + 17249/(53747712*epsilon) + 49*pi**4/(12441600*epsilon) - f_3/(20736*epsilon**2) - pi**4/(2073600*epsilon**2) + 17237/(44789760*epsilon**2) - f_3/(17280*epsilon**3) - 1/(77760*epsilon**3) + 17/(19440*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","28495":"-f_3**2/(12960*epsilon) - 2717*f_3/(1244160*epsilon) - 139*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(8294400*epsilon) + 2281763/(806215680*epsilon) + 227*f_3/(207360*epsilon**2) + f_5/(1296*epsilon**2) - 652459/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 13987/(5598720*epsilon**3) + 2887/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","28496":"-f_3**2/(12960*epsilon) - 2717*f_3/(1244160*epsilon) - 139*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(8294400*epsilon) + 2281763/(806215680*epsilon) + 227*f_3/(207360*epsilon**2) + f_5/(1296*epsilon**2) - 652459/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 13987/(5598720*epsilon**3) + 2887/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","28497":"-1933*f_3/(7464960*epsilon) + f_5/(46080*epsilon) - 269/(44789760*epsilon) + pi**4/(1555200*epsilon) + 17*f_3/(51840*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 41383/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 13/(279936*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","28498":"-1933*f_3/(7464960*epsilon) + f_5/(46080*epsilon) - 269/(44789760*epsilon) + pi**4/(1555200*epsilon) + 17*f_3/(51840*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 41383/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 13/(279936*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","28499":"f_3/(11520*epsilon) - 5*f_5/(41472*epsilon) + 7*pi**4/(4976640*epsilon) + 301451/(403107840*epsilon) - 37*f_3/(41472*epsilon**2) - 20951/(67184640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 15913/(11197440*epsilon**3) + 2579/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","28500":"f_3/(11520*epsilon) - 5*f_5/(41472*epsilon) + 7*pi**4/(4976640*epsilon) + 301451/(403107840*epsilon) - 37*f_3/(41472*epsilon**2) - 20951/(67184640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 15913/(11197440*epsilon**3) + 2579/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","28501":"-31*f_3**2/(51840*epsilon) + 11809*f_3/(3732480*epsilon) - 49*f_5/(7776*epsilon) - 619*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) + 220631/(44789760*epsilon) - 253*f_3/(51840*epsilon**2) + 19*f_5/(12960*epsilon**2) - 53/(373248*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - 169/(51840*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","28502":"-31*f_3**2/(51840*epsilon) + 11809*f_3/(3732480*epsilon) - 49*f_5/(7776*epsilon) - 619*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) + 220631/(44789760*epsilon) - 253*f_3/(51840*epsilon**2) + 19*f_5/(12960*epsilon**2) - 53/(373248*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - 169/(51840*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","28503":"5*f_3/(9216*epsilon) - f_5/(51840*epsilon) - 49259/(40310784*epsilon) + 47*pi**4/(12441600*epsilon) - 67*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 179321/(268738560*epsilon**2) + f_3/(2160*epsilon**3) + 44341/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","28504":"5*f_3/(9216*epsilon) - f_5/(51840*epsilon) - 49259/(40310784*epsilon) + 47*pi**4/(12441600*epsilon) - 67*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 179321/(268738560*epsilon**2) + f_3/(2160*epsilon**3) + 44341/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","28505":"-f_3/(34560*epsilon) - 5*f_5/(41472*epsilon) + 7*pi**4/(4976640*epsilon) + 276179/(403107840*epsilon) - 37*f_3/(41472*epsilon**2) - 17063/(67184640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 15913/(11197440*epsilon**3) + 2579/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","28506":"-f_3/(34560*epsilon) - 5*f_5/(41472*epsilon) + 7*pi**4/(4976640*epsilon) + 276179/(403107840*epsilon) - 37*f_3/(41472*epsilon**2) - 17063/(67184640*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 15913/(11197440*epsilon**3) + 2579/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","28507":"7*f_3/(15360*epsilon) - f_5/(51840*epsilon) - 255043/(201553920*epsilon) + 47*pi**4/(12441600*epsilon) - 67*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 187097/(268738560*epsilon**2) + f_3/(2160*epsilon**3) + 44341/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","28508":"7*f_3/(15360*epsilon) - f_5/(51840*epsilon) - 255043/(201553920*epsilon) + 47*pi**4/(12441600*epsilon) - 67*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 187097/(268738560*epsilon**2) + f_3/(2160*epsilon**3) + 44341/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","28509":"2341*f_3/(22394880*epsilon) + 35*f_5/(248832*epsilon) - 2451677/(3224862720*epsilon) + 113*pi**4/(223948800*epsilon) - 37*f_3/(466560*epsilon**2) + pi**4/(37324800*epsilon**2) + 867473/(1612431360*epsilon**2) + f_3/(311040*epsilon**3) - 5519/(16796160*epsilon**3) + 221/(1119744*epsilon**4) - 7/(93312*epsilon**5) + 1/(77760*epsilon**6)","28510":"2341*f_3/(22394880*epsilon) + 35*f_5/(248832*epsilon) - 2451677/(3224862720*epsilon) + 113*pi**4/(223948800*epsilon) - 37*f_3/(466560*epsilon**2) + pi**4/(37324800*epsilon**2) + 867473/(1612431360*epsilon**2) + f_3/(311040*epsilon**3) - 5519/(16796160*epsilon**3) + 221/(1119744*epsilon**4) - 7/(93312*epsilon**5) + 1/(77760*epsilon**6)","28511":"-19*f_3**2/(17280*epsilon) + 143*f_3/(373248*epsilon) + 337*f_5/(155520*epsilon) - 11*pi**6/(6531840*epsilon) - 529*pi**4/(55987200*epsilon) + 110363/(67184640*epsilon) - 277*f_3/(116640*epsilon**2) + 17*f_5/(25920*epsilon**2) - 41/(186624*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 95/(46656*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","28512":"-19*f_3**2/(17280*epsilon) + 143*f_3/(373248*epsilon) + 337*f_5/(155520*epsilon) - 11*pi**6/(6531840*epsilon) - 529*pi**4/(55987200*epsilon) + 110363/(67184640*epsilon) - 277*f_3/(116640*epsilon**2) + 17*f_5/(25920*epsilon**2) - 41/(186624*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 95/(46656*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","28513":"-f_3**2/(2592*epsilon) + 6271*f_3/(7464960*epsilon) - 701*f_5/(311040*epsilon) + 221*pi**4/(74649600*epsilon) + pi**6/(1959552*epsilon) + 225337/(179159040*epsilon) - 61*f_3/(69120*epsilon**2) + f_5/(2592*epsilon**2) - 2497/(14929920*epsilon**2) + 53*pi**4/(6220800*epsilon**2) + 41*f_3/(17280*epsilon**3) - 1409/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(640*epsilon**4) - 1/(1728*epsilon**5)","28514":"-f_3**2/(2592*epsilon) + 6271*f_3/(7464960*epsilon) - 701*f_5/(311040*epsilon) + 221*pi**4/(74649600*epsilon) + pi**6/(1959552*epsilon) + 225337/(179159040*epsilon) - 61*f_3/(69120*epsilon**2) + f_5/(2592*epsilon**2) - 2497/(14929920*epsilon**2) + 53*pi**4/(6220800*epsilon**2) + 41*f_3/(17280*epsilon**3) - 1409/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 1/(640*epsilon**4) - 1/(1728*epsilon**5)","28515":"1391*f_3/(1244160*epsilon) + 119*f_5/(103680*epsilon) - 143653/(59719680*epsilon) - 151*pi**4/(37324800*epsilon) - 289*f_3/(103680*epsilon**2) - f_5/(1728*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 5351/(2985984*epsilon**2) + 53*f_3/(17280*epsilon**3) - 1879/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 17/(8640*epsilon**4) - 7/(8640*epsilon**5)","28516":"1391*f_3/(1244160*epsilon) + 119*f_5/(103680*epsilon) - 143653/(59719680*epsilon) - 151*pi**4/(37324800*epsilon) - 289*f_3/(103680*epsilon**2) - f_5/(1728*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 5351/(2985984*epsilon**2) + 53*f_3/(17280*epsilon**3) - 1879/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 17/(8640*epsilon**4) - 7/(8640*epsilon**5)","28517":"f_3**2/(51840*epsilon) + 251*f_3/(311040*epsilon) + 803*f_5/(622080*epsilon) - 330533/(179159040*epsilon) - pi**6/(3919104*epsilon) - pi**4/(1244160*epsilon) + 31*f_3/(20736*epsilon**2) - f_5/(5184*epsilon**2) - 20249/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 20987/(14929920*epsilon**3) + 1187/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","28518":"f_3**2/(51840*epsilon) + 251*f_3/(311040*epsilon) + 803*f_5/(622080*epsilon) - 330533/(179159040*epsilon) - pi**6/(3919104*epsilon) - pi**4/(1244160*epsilon) + 31*f_3/(20736*epsilon**2) - f_5/(5184*epsilon**2) - 20249/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 20987/(14929920*epsilon**3) + 1187/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","28519":"-f_3**2/(23040*epsilon) + 12053*f_3/(7464960*epsilon) + 143*f_5/(207360*epsilon) - 28673/(9953280*epsilon) - pi**6/(6531840*epsilon) - pi**4/(829440*epsilon) - 4121*f_3/(1244160*epsilon**2) - 17*f_5/(34560*epsilon**2) + 41*pi**4/(4147200*epsilon**2) + 84907/(14929920*epsilon**2) + 13*f_3/(6480*epsilon**3) - 1003/(207360*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 59/(25920*epsilon**4) - 7/(8640*epsilon**5)","28520":"-f_3**2/(23040*epsilon) + 12053*f_3/(7464960*epsilon) + 143*f_5/(207360*epsilon) - 28673/(9953280*epsilon) - pi**6/(6531840*epsilon) - pi**4/(829440*epsilon) - 4121*f_3/(1244160*epsilon**2) - 17*f_5/(34560*epsilon**2) + 41*pi**4/(4147200*epsilon**2) + 84907/(14929920*epsilon**2) + 13*f_3/(6480*epsilon**3) - 1003/(207360*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 59/(25920*epsilon**4) - 7/(8640*epsilon**5)","28521":"-19*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 10357/(80621568*epsilon) + 5*f_3/(20736*epsilon**2) - 1507/(4199040*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 97/(3732480*epsilon**3) - 133/(155520*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","28522":"-19*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 10357/(80621568*epsilon) + 5*f_3/(20736*epsilon**2) - 1507/(4199040*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 97/(3732480*epsilon**3) - 133/(155520*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","28523":"509*f_3/(311040*epsilon) - 263*f_5/(103680*epsilon) + 19597/(44789760*epsilon) + 7*pi**4/(1382400*epsilon) - 5*f_3/(20736*epsilon**2) + 14513/(29859840*epsilon**2) + f_3/(1728*epsilon**3) + 1117/(4976640*epsilon**3) + 19/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","28524":"509*f_3/(311040*epsilon) - 263*f_5/(103680*epsilon) + 19597/(44789760*epsilon) + 7*pi**4/(1382400*epsilon) - 5*f_3/(20736*epsilon**2) + 14513/(29859840*epsilon**2) + f_3/(1728*epsilon**3) + 1117/(4976640*epsilon**3) + 19/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","28525":"13*f_3**2/(17280*epsilon) - 253*f_3/(38880*epsilon) - 43*f_5/(103680*epsilon) + pi**4/(172800*epsilon) + 23*pi**6/(6531840*epsilon) + 6421/(1866240*epsilon) + 457*f_3/(77760*epsilon**2) - 41*f_5/(8640*epsilon**2) - 787/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28526":"13*f_3**2/(17280*epsilon) - 253*f_3/(38880*epsilon) - 43*f_5/(103680*epsilon) + pi**4/(172800*epsilon) + 23*pi**6/(6531840*epsilon) + 6421/(1866240*epsilon) + 457*f_3/(77760*epsilon**2) - 41*f_5/(8640*epsilon**2) - 787/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28527":"503*f_3/(414720*epsilon) - 199*f_5/(207360*epsilon) - 46327/(53747712*epsilon) + 13*pi**4/(2488320*epsilon) - 43*f_3/(103680*epsilon**2) - 2707/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 101/(311040*epsilon**3) + 59/(77760*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","28528":"503*f_3/(414720*epsilon) - 199*f_5/(207360*epsilon) - 46327/(53747712*epsilon) + 13*pi**4/(2488320*epsilon) - 43*f_3/(103680*epsilon**2) - 2707/(44789760*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 101/(311040*epsilon**3) + 59/(77760*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","28529":"-469*f_3/(1244160*epsilon) - 391*f_5/(622080*epsilon) - 7*pi**4/(12441600*epsilon) + 773069/(604661760*epsilon) - f_3/(311040*epsilon**2) - 582769/(806215680*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(17280*epsilon**3) + 14071/(13436928*epsilon**3) - 5407/(5598720*epsilon**4) + 71/(155520*epsilon**5) - 1/(9720*epsilon**6)","28530":"-469*f_3/(1244160*epsilon) - 391*f_5/(622080*epsilon) - 7*pi**4/(12441600*epsilon) + 773069/(604661760*epsilon) - f_3/(311040*epsilon**2) - 582769/(806215680*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(17280*epsilon**3) + 14071/(13436928*epsilon**3) - 5407/(5598720*epsilon**4) + 71/(155520*epsilon**5) - 1/(9720*epsilon**6)","28531":"-3*f_3/(5120*epsilon) - f_5/(207360*epsilon) + 47*pi**4/(24883200*epsilon) + 31/(17280*epsilon) + f_3/(1152*epsilon**2) - 23245/(5971968*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 3661/(1866240*epsilon**3) + 187/(124416*epsilon**4) - 11/(3240*epsilon**5) + 1/(540*epsilon**6)","28532":"-3*f_3/(5120*epsilon) - f_5/(207360*epsilon) + 47*pi**4/(24883200*epsilon) + 31/(17280*epsilon) + f_3/(1152*epsilon**2) - 23245/(5971968*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 3661/(1866240*epsilon**3) + 187/(124416*epsilon**4) - 11/(3240*epsilon**5) + 1/(540*epsilon**6)","28533":"-1151*f_3/(1244160*epsilon) - 71*f_5/(103680*epsilon) + pi**4/(691200*epsilon) + 164281/(134369280*epsilon) - 101*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 8501/(9953280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 41869/(14929920*epsilon**3) + 713/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","28534":"-1151*f_3/(1244160*epsilon) - 71*f_5/(103680*epsilon) + pi**4/(691200*epsilon) + 164281/(134369280*epsilon) - 101*f_3/(51840*epsilon**2) - pi**4/(1036800*epsilon**2) + 8501/(9953280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 41869/(14929920*epsilon**3) + 713/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","28535":"f_3**2/(11520*epsilon) - 6977*f_3/(3732480*epsilon) - 11*f_5/(12960*epsilon) - 139*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 22751/(11197440*epsilon) + 2993*f_3/(622080*epsilon**2) - f_5/(3456*epsilon**2) - 5777/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 37*f_3/(6480*epsilon**3) + 71/(38880*epsilon**3) + pi**4/(51840*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","28536":"f_3**2/(11520*epsilon) - 6977*f_3/(3732480*epsilon) - 11*f_5/(12960*epsilon) - 139*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 22751/(11197440*epsilon) + 2993*f_3/(622080*epsilon**2) - f_5/(3456*epsilon**2) - 5777/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 37*f_3/(6480*epsilon**3) + 71/(38880*epsilon**3) + pi**4/(51840*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","28537":"f_3/(622080*epsilon) - f_5/(6912*epsilon) - 13*pi**4/(24883200*epsilon) + 534391/(2418647040*epsilon) - f_3/(3456*epsilon**2) - 141827/(1612431360*epsilon**2) + f_3/(3456*epsilon**3) + 32081/(67184640*epsilon**3) - 83/(139968*epsilon**4) + 139/(466560*epsilon**5) - 1/(15552*epsilon**6)","28538":"f_3/(622080*epsilon) - f_5/(6912*epsilon) - 13*pi**4/(24883200*epsilon) + 534391/(2418647040*epsilon) - f_3/(3456*epsilon**2) - 141827/(1612431360*epsilon**2) + f_3/(3456*epsilon**3) + 32081/(67184640*epsilon**3) - 83/(139968*epsilon**4) + 139/(466560*epsilon**5) - 1/(15552*epsilon**6)","28539":"-11*f_3**2/(34560*epsilon) + 679*f_3/(933120*epsilon) - 97*f_5/(103680*epsilon) - 11*pi**4/(2073600*epsilon) - pi**6/(3265920*epsilon) + 64871/(44789760*epsilon) - 319*f_3/(155520*epsilon**2) + f_5/(1920*epsilon**2) + 113/(1866240*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 509/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","28540":"-11*f_3**2/(34560*epsilon) + 679*f_3/(933120*epsilon) - 97*f_5/(103680*epsilon) - 11*pi**4/(2073600*epsilon) - pi**6/(3265920*epsilon) + 64871/(44789760*epsilon) - 319*f_3/(155520*epsilon**2) + f_5/(1920*epsilon**2) + 113/(1866240*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 509/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","28541":"-257*f_3/(622080*epsilon) + 97*f_5/(103680*epsilon) - 28607/(44789760*epsilon) + pi**4/(207360*epsilon) - 7*f_3/(25920*epsilon**2) + 3565/(5971968*epsilon**2) + f_3/(1728*epsilon**3) + 1261/(4976640*epsilon**3) + 19/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","28542":"-257*f_3/(622080*epsilon) + 97*f_5/(103680*epsilon) - 28607/(44789760*epsilon) + pi**4/(207360*epsilon) - 7*f_3/(25920*epsilon**2) + 3565/(5971968*epsilon**2) + f_3/(1728*epsilon**3) + 1261/(4976640*epsilon**3) + 19/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","28543":"-61*f_3**2/(51840*epsilon) + 1459*f_3/(466560*epsilon) - 239*f_5/(155520*epsilon) - 23*pi**4/(3732480*epsilon) - 50041/(89579520*epsilon) + pi**6/(3919104*epsilon) - 115*f_3/(41472*epsilon**2) + f_5/(5184*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 34823/(14929920*epsilon**2) + 29*f_3/(8640*epsilon**3) - 4181/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 71/(34560*epsilon**4) - 1/(1728*epsilon**5)","28544":"-61*f_3**2/(51840*epsilon) + 1459*f_3/(466560*epsilon) - 239*f_5/(155520*epsilon) - 23*pi**4/(3732480*epsilon) - 50041/(89579520*epsilon) + pi**6/(3919104*epsilon) - 115*f_3/(41472*epsilon**2) + f_5/(5184*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 34823/(14929920*epsilon**2) + 29*f_3/(8640*epsilon**3) - 4181/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 71/(34560*epsilon**4) - 1/(1728*epsilon**5)","28545":"f_3**2/(51840*epsilon) + 121*f_3/(155520*epsilon) + 803*f_5/(622080*epsilon) - 314549/(179159040*epsilon) - pi**6/(3919104*epsilon) - pi**4/(1244160*epsilon) + 31*f_3/(20736*epsilon**2) - f_5/(5184*epsilon**2) - 17657/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 20987/(14929920*epsilon**3) + 1187/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","28546":"f_3**2/(51840*epsilon) + 121*f_3/(155520*epsilon) + 803*f_5/(622080*epsilon) - 314549/(179159040*epsilon) - pi**6/(3919104*epsilon) - pi**4/(1244160*epsilon) + 31*f_3/(20736*epsilon**2) - f_5/(5184*epsilon**2) - 17657/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 20987/(14929920*epsilon**3) + 1187/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","28547":"-11*f_3/(31104*epsilon) - 37*f_5/(41472*epsilon) + 29*pi**4/(6220800*epsilon) + 19847/(35831808*epsilon) - f_3/(480*epsilon**2) - pi**4/(2073600*epsilon**2) + 141247/(89579520*epsilon**2) + 13*f_3/(5760*epsilon**3) - 44677/(14929920*epsilon**3) + 3203/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","28548":"-11*f_3/(31104*epsilon) - 37*f_5/(41472*epsilon) + 29*pi**4/(6220800*epsilon) + 19847/(35831808*epsilon) - f_3/(480*epsilon**2) - pi**4/(2073600*epsilon**2) + 141247/(89579520*epsilon**2) + 13*f_3/(5760*epsilon**3) - 44677/(14929920*epsilon**3) + 3203/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","28549":"-f_3**2/(12960*epsilon) + 8249*f_3/(22394880*epsilon) - 7*f_5/(77760*epsilon) - 1009*pi**4/(671846400*epsilon) - 20717/(161243136*epsilon) - pi**6/(13063680*epsilon) + 17*f_3/(155520*epsilon**2) + f_5/(9720*epsilon**2) - 95/(2239488*epsilon**2) + pi**4/(2332800*epsilon**2) - 13*f_3/(38880*epsilon**3) - pi**4/(2332800*epsilon**3) + 67/(103680*epsilon**3) + f_3/(4860*epsilon**4) - 49/(77760*epsilon**4) + 7/(38880*epsilon**5)","28550":"187*f_3**2/(207360*epsilon) - 1111*f_3/(3732480*epsilon) + 569*f_5/(622080*epsilon) - 209*pi**4/(24883200*epsilon) - pi**6/(2449440*epsilon) + 33829/(179159040*epsilon) - 239*f_3/(622080*epsilon**2) - 113*f_5/(103680*epsilon**2) + 49*pi**4/(6220800*epsilon**2) + 7535/(5971968*epsilon**2) + 49*f_3/(51840*epsilon**3) - 1327/(829440*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 173/(207360*epsilon**4) - 1/(3456*epsilon**5)","28551":"187*f_3**2/(207360*epsilon) - 1111*f_3/(3732480*epsilon) + 569*f_5/(622080*epsilon) - 209*pi**4/(24883200*epsilon) - pi**6/(2449440*epsilon) + 33829/(179159040*epsilon) - 239*f_3/(622080*epsilon**2) - 113*f_5/(103680*epsilon**2) + 49*pi**4/(6220800*epsilon**2) + 7535/(5971968*epsilon**2) + 49*f_3/(51840*epsilon**3) - 1327/(829440*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 173/(207360*epsilon**4) - 1/(3456*epsilon**5)","28552":"f_3**2/(34560*epsilon) - 4813*f_3/(44789760*epsilon) - f_5/(17280*epsilon) - pi**6/(52254720*epsilon) - pi**4/(10497600*epsilon) - 227/(40310784*epsilon) + 841*f_3/(3732480*epsilon**2) + f_5/(15552*epsilon**2) - 23039/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) - 11*f_3/(31104*epsilon**3) - pi**4/(3732480*epsilon**3) + 121/(155520*epsilon**3) + 7*f_3/(31104*epsilon**4) - 97/(124416*epsilon**4) + 1/(3888*epsilon**5)","28553":"f_3**2/(34560*epsilon) - 4813*f_3/(44789760*epsilon) - f_5/(17280*epsilon) - pi**6/(52254720*epsilon) - pi**4/(10497600*epsilon) - 227/(40310784*epsilon) + 841*f_3/(3732480*epsilon**2) + f_5/(15552*epsilon**2) - 23039/(89579520*epsilon**2) + pi**4/(3732480*epsilon**2) - 11*f_3/(31104*epsilon**3) - pi**4/(3732480*epsilon**3) + 121/(155520*epsilon**3) + 7*f_3/(31104*epsilon**4) - 97/(124416*epsilon**4) + 1/(3888*epsilon**5)","28554":"-7*f_3**2/(11520*epsilon) + 10909*f_3/(7464960*epsilon) - 79*f_5/(69120*epsilon) + 413/(29859840*epsilon) + 79*pi**4/(74649600*epsilon) + pi**6/(3265920*epsilon) - 749*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - 49/(110592*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 923/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","28555":"61*f_3**2/(51840*epsilon) + 49*f_3/(11520*epsilon) - 463*f_5/(38880*epsilon) + 17*pi**4/(3110400*epsilon) + 7*pi**6/(2799360*epsilon) + 3173/(933120*epsilon) + f_3/(19440*epsilon**2) + 67*f_5/(25920*epsilon**2) - 43/(14580*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 59/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28556":"61*f_3**2/(51840*epsilon) + 49*f_3/(11520*epsilon) - 463*f_5/(38880*epsilon) + 17*pi**4/(3110400*epsilon) + 7*pi**6/(2799360*epsilon) + 3173/(933120*epsilon) + f_3/(19440*epsilon**2) + 67*f_5/(25920*epsilon**2) - 43/(14580*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 59/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28557":"-817*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 32345/(967458816*epsilon) + 19*pi**4/(74649600*epsilon) + 41*f_3/(311040*epsilon**2) - 15863/(80621568*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 37273/(67184640*epsilon**3) - 577/(699840*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","28558":"-817*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 32345/(967458816*epsilon) + 19*pi**4/(74649600*epsilon) + 41*f_3/(311040*epsilon**2) - 15863/(80621568*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 37273/(67184640*epsilon**3) - 577/(699840*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","28559":"1805*f_3/(1492992*epsilon) + 23*f_5/(51840*epsilon) - 6196139/(9674588160*epsilon) - 59*pi**4/(37324800*epsilon) - 7*f_3/(9720*epsilon**2) - 648601/(806215680*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - f_3/(51840*epsilon**3) + 13099/(11197440*epsilon**3) - 1633/(2799360*epsilon**4) + 77/(466560*epsilon**5) - 1/(38880*epsilon**6)","28560":"-209*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 1495*f_3/(46656*epsilon) - 14569*f_5/(466560*epsilon) - 59*f_7/(51840*epsilon) - 19*pi**6/(5878656*epsilon) - 11*pi**4/(2332800*epsilon) - f_3**2/(810*epsilon**2) - 131*f_3/(4860*epsilon**2) + 37*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28561":"-209*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 1495*f_3/(46656*epsilon) - 14569*f_5/(466560*epsilon) - 59*f_7/(51840*epsilon) - 19*pi**6/(5878656*epsilon) - 11*pi**4/(2332800*epsilon) - f_3**2/(810*epsilon**2) - 131*f_3/(4860*epsilon**2) + 37*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28562":"-f_3**2/(5760*epsilon) - 1157*f_3/(311040*epsilon) + 41*f_5/(51840*epsilon) + pi**4/(1036800*epsilon) + 13*pi**6/(6531840*epsilon) + 3769/(1866240*epsilon) + 107*f_3/(38880*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 91/(58320*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28563":"-f_3**2/(5760*epsilon) - 1157*f_3/(311040*epsilon) + 41*f_5/(51840*epsilon) + pi**4/(1036800*epsilon) + 13*pi**6/(6531840*epsilon) + 3769/(1866240*epsilon) + 107*f_3/(38880*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 91/(58320*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28564":"f_3**2/(2430*epsilon) - 3271*f_3/(116640*epsilon) + pi**4*f_3/(777600*epsilon) + 4097*f_5/(93312*epsilon) + 29*f_7/(2592*epsilon) - 2183/(103680*epsilon) - pi**6/(419904*epsilon) - 7*pi**4/(2332800*epsilon) - f_3**2/(2592*epsilon**2) + 19*f_3/(972*epsilon**2) - 257*f_5/(7776*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 1021/(77760*epsilon**2) - 13*f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 5/(1728*epsilon**3) + 1/(2160*epsilon**4)","28565":"f_3**2/(2430*epsilon) - 3271*f_3/(116640*epsilon) + pi**4*f_3/(777600*epsilon) + 4097*f_5/(93312*epsilon) + 29*f_7/(2592*epsilon) - 2183/(103680*epsilon) - pi**6/(419904*epsilon) - 7*pi**4/(2332800*epsilon) - f_3**2/(2592*epsilon**2) + 19*f_3/(972*epsilon**2) - 257*f_5/(7776*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 1021/(77760*epsilon**2) - 13*f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 5/(1728*epsilon**3) + 1/(2160*epsilon**4)","28566":"6283*f_3/(1244160*epsilon) - 25*f_5/(41472*epsilon) - 939551/(201553920*epsilon) + pi**4/(1382400*epsilon) - 25*f_3/(6912*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 370175/(53747712*epsilon**2) + 11*f_3/(17280*epsilon**3) - 48811/(11197440*epsilon**3) + 199/(116640*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","28567":"6283*f_3/(1244160*epsilon) - 25*f_5/(41472*epsilon) - 939551/(201553920*epsilon) + pi**4/(1382400*epsilon) - 25*f_3/(6912*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 370175/(53747712*epsilon**2) + 11*f_3/(17280*epsilon**3) - 48811/(11197440*epsilon**3) + 199/(116640*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","28568":"f_3**2/(4320*epsilon) + 7217*f_3/(3732480*epsilon) - 251*f_5/(51840*epsilon) - 217*pi**4/(37324800*epsilon) + 16909/(11197440*epsilon) + 11*pi**6/(6531840*epsilon) + 115*f_3/(62208*epsilon**2) - f_5/(8640*epsilon**2) - 277/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28569":"f_3**2/(4320*epsilon) + 7217*f_3/(3732480*epsilon) - 251*f_5/(51840*epsilon) - 217*pi**4/(37324800*epsilon) + 16909/(11197440*epsilon) + 11*pi**6/(6531840*epsilon) + 115*f_3/(62208*epsilon**2) - f_5/(8640*epsilon**2) - 277/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","28570":"31*f_3**2/(38880*epsilon) - 1253*f_3/(155520*epsilon) + pi**4*f_3/(194400*epsilon) + 1403*f_5/(233280*epsilon) - 1037*f_7/(103680*epsilon) - 13*pi**6/(2939328*epsilon) + pi**4/(172800*epsilon) + 91157/(5598720*epsilon) - f_3**2/(1620*epsilon**2) + f_3/(270*epsilon**2) - 5*f_5/(486*epsilon**2) - 35/(7776*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(540*epsilon**3) + f_5/(162*epsilon**3) - 31/(4860*epsilon**3) + 1/(405*epsilon**4)","28571":"-13*f_3**2/(69120*epsilon) + 17*f_3/(58320*epsilon) + 7*f_5/(13824*epsilon) - 27829/(35831808*epsilon) + 17*pi**4/(24883200*epsilon) + pi**6/(4354560*epsilon) - 347*f_3/(622080*epsilon**2) - 7*f_5/(11520*epsilon**2) + 6659/(29859840*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(345600*epsilon**3) - 137/(1244160*epsilon**3) - f_3/(2880*epsilon**4) + 41/(23040*epsilon**4) - 1/(720*epsilon**5)","28572":"-13*f_3**2/(69120*epsilon) + 17*f_3/(58320*epsilon) + 7*f_5/(13824*epsilon) - 27829/(35831808*epsilon) + 17*pi**4/(24883200*epsilon) + pi**6/(4354560*epsilon) - 347*f_3/(622080*epsilon**2) - 7*f_5/(11520*epsilon**2) + 6659/(29859840*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(345600*epsilon**3) - 137/(1244160*epsilon**3) - f_3/(2880*epsilon**4) + 41/(23040*epsilon**4) - 1/(720*epsilon**5)","28573":"19*f_3**2/(77760*epsilon) - 13*f_3/(4320*epsilon) + pi**4*f_3/(1555200*epsilon) + 2339*f_5/(466560*epsilon) - 359*f_7/(207360*epsilon) - 19*pi**6/(5878656*epsilon) + pi**4/(172800*epsilon) + 12919/(5598720*epsilon) - f_3**2/(5184*epsilon**2) + f_3/(480*epsilon**2) - 65*f_5/(15552*epsilon**2) - pi**4/(172800*epsilon**2) + 7/(12960*epsilon**2) + 5*pi**6/(1959552*epsilon**2) - f_3/(1440*epsilon**3) + 5*f_5/(2592*epsilon**3) - 493/(155520*epsilon**3) + 19/(12960*epsilon**4)","28574":"19*f_3**2/(77760*epsilon) - 13*f_3/(4320*epsilon) + pi**4*f_3/(1555200*epsilon) + 2339*f_5/(466560*epsilon) - 359*f_7/(207360*epsilon) - 19*pi**6/(5878656*epsilon) + pi**4/(172800*epsilon) + 12919/(5598720*epsilon) - f_3**2/(5184*epsilon**2) + f_3/(480*epsilon**2) - 65*f_5/(15552*epsilon**2) - pi**4/(172800*epsilon**2) + 7/(12960*epsilon**2) + 5*pi**6/(1959552*epsilon**2) - f_3/(1440*epsilon**3) + 5*f_5/(2592*epsilon**3) - 493/(155520*epsilon**3) + 19/(12960*epsilon**4)","28575":"-f_3**2/(17280*epsilon) + 7993*f_3/(7464960*epsilon) - f_5/(1080*epsilon) - 173*pi**4/(74649600*epsilon) - pi**6/(13063680*epsilon) + 7493/(29859840*epsilon) - 677*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 71/(184320*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1211/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","28576":"-f_3**2/(17280*epsilon) + 7993*f_3/(7464960*epsilon) - f_5/(1080*epsilon) - 173*pi**4/(74649600*epsilon) - pi**6/(13063680*epsilon) + 7493/(29859840*epsilon) - 677*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 71/(184320*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1211/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","28577":"5707*f_3/(33592320*epsilon) + f_5/(311040*epsilon) - pi**4/(22394880*epsilon) + 254035/(241864704*epsilon) - 19*f_3/(233280*epsilon**2) - 692551/(806215680*epsilon**2) + pi**4/(13996800*epsilon**2) + f_3/(116640*epsilon**3) + 174529/(403107840*epsilon**3) - 1049/(6718464*epsilon**4) + 103/(2799360*epsilon**5) - 1/(233280*epsilon**6)","28578":"5707*f_3/(33592320*epsilon) + f_5/(311040*epsilon) - pi**4/(22394880*epsilon) + 254035/(241864704*epsilon) - 19*f_3/(233280*epsilon**2) - 692551/(806215680*epsilon**2) + pi**4/(13996800*epsilon**2) + f_3/(116640*epsilon**3) + 174529/(403107840*epsilon**3) - 1049/(6718464*epsilon**4) + 103/(2799360*epsilon**5) - 1/(233280*epsilon**6)","28579":"2237*f_3/(3732480*epsilon) + 53*f_5/(207360*epsilon) + 362899/(2418647040*epsilon) + 37*pi**4/(12441600*epsilon) - 61*f_3/(51840*epsilon**2) - 687271/(806215680*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 23*f_3/(51840*epsilon**3) + 34201/(33592320*epsilon**3) - 163/(279936*epsilon**4) + 41/(233280*epsilon**5) - 1/(38880*epsilon**6)","28580":"-13*f_3**2/(207360*epsilon) - 20033*f_3/(22394880*epsilon) - 7*f_5/(19440*epsilon) + pi**6/(13063680*epsilon) + 529*pi**4/(111974400*epsilon) + 619411/(537477120*epsilon) + 95*f_3/(186624*epsilon**2) + 7*f_5/(103680*epsilon**2) - 117053/(89579520*epsilon**2) - pi**4/(583200*epsilon**2) - f_3/(4860*epsilon**3) + pi**4/(3110400*epsilon**3) + 901/(746496*epsilon**3) + f_3/(25920*epsilon**4) - 539/(622080*epsilon**4) + 1/(3240*epsilon**5)","28581":"-13*f_3**2/(207360*epsilon) - 20033*f_3/(22394880*epsilon) - 7*f_5/(19440*epsilon) + pi**6/(13063680*epsilon) + 529*pi**4/(111974400*epsilon) + 619411/(537477120*epsilon) + 95*f_3/(186624*epsilon**2) + 7*f_5/(103680*epsilon**2) - 117053/(89579520*epsilon**2) - pi**4/(583200*epsilon**2) - f_3/(4860*epsilon**3) + pi**4/(3110400*epsilon**3) + 901/(746496*epsilon**3) + f_3/(25920*epsilon**4) - 539/(622080*epsilon**4) + 1/(3240*epsilon**5)","28582":"f_3**2/(1296*epsilon) - 149*f_3/(12960*epsilon) + 979*f_5/(51840*epsilon) - 161*f_7/(103680*epsilon) - pi**6/(139968*epsilon) + 139/(311040*epsilon) + pi**4/(48600*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(4320*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 121/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 1/(405*epsilon**3) + 1/(1080*epsilon**4)","28583":"f_3**2/(1296*epsilon) - 149*f_3/(12960*epsilon) + 979*f_5/(51840*epsilon) - 161*f_7/(103680*epsilon) - pi**6/(139968*epsilon) + 139/(311040*epsilon) + pi**4/(48600*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(4320*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(43200*epsilon**2) + 121/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 1/(405*epsilon**3) + 1/(1080*epsilon**4)","28584":"-41*f_3/(414720*epsilon) + 43727/(537477120*epsilon) + 11*f_3/(27648*epsilon**2) - 104873/(179159040*epsilon**2) - f_3/(2304*epsilon**3) + 51823/(44789760*epsilon**3) - 4511/(3732480*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","28585":"-41*f_3/(414720*epsilon) + 43727/(537477120*epsilon) + 11*f_3/(27648*epsilon**2) - 104873/(179159040*epsilon**2) - f_3/(2304*epsilon**3) + 51823/(44789760*epsilon**3) - 4511/(3732480*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","28586":"-13*f_3**2/(2592*epsilon) + 119*f_3/(103680*epsilon) + pi**4*f_3/(43200*epsilon) + 151*f_5/(6480*epsilon) - 217*f_7/(103680*epsilon) - 437/(41472*epsilon) - pi**6/(139968*epsilon) - 7*pi**4/(622080*epsilon) + f_3**2/(1080*epsilon**2) - f_3/(4320*epsilon**2) - 47*f_5/(2592*epsilon**2) + pi**6/(163296*epsilon**2) + 733/(77760*epsilon**2) + f_5/(216*epsilon**3) - 31/(6480*epsilon**3) + 1/(1080*epsilon**4)","28587":"-13*f_3**2/(2592*epsilon) + 119*f_3/(103680*epsilon) + pi**4*f_3/(43200*epsilon) + 151*f_5/(6480*epsilon) - 217*f_7/(103680*epsilon) - 437/(41472*epsilon) - pi**6/(139968*epsilon) - 7*pi**4/(622080*epsilon) + f_3**2/(1080*epsilon**2) - f_3/(4320*epsilon**2) - 47*f_5/(2592*epsilon**2) + pi**6/(163296*epsilon**2) + 733/(77760*epsilon**2) + f_5/(216*epsilon**3) - 31/(6480*epsilon**3) + 1/(1080*epsilon**4)","28588":"f_3**2/(25920*epsilon) - 13373*f_3/(134369280*epsilon) - 121*f_5/(1866240*epsilon) - 856781/(3224862720*epsilon) + pi**6/(26127360*epsilon) + 1403*pi**4/(1343692800*epsilon) + 1151*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 1117/(2799360*epsilon**2) + 19*pi**4/(111974400*epsilon**2) - 137*f_3/(311040*epsilon**3) - pi**4/(9331200*epsilon**3) + 1921/(2488320*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1163/(1866240*epsilon**4) + 11/(51840*epsilon**5)","28589":"f_3**2/(25920*epsilon) - 13373*f_3/(134369280*epsilon) - 121*f_5/(1866240*epsilon) - 856781/(3224862720*epsilon) + pi**6/(26127360*epsilon) + 1403*pi**4/(1343692800*epsilon) + 1151*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 1117/(2799360*epsilon**2) + 19*pi**4/(111974400*epsilon**2) - 137*f_3/(311040*epsilon**3) - pi**4/(9331200*epsilon**3) + 1921/(2488320*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1163/(1866240*epsilon**4) + 11/(51840*epsilon**5)","28590":"-f_3/(6480*epsilon) - 11*f_5/(23040*epsilon) - 6403/(13436928*epsilon) - pi**4/(388800*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(691200*epsilon**2) + 1019/(2985984*epsilon**2) - f_3/(8640*epsilon**3) + 5389/(3732480*epsilon**3) - 83/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","28591":"-f_3/(6480*epsilon) - 11*f_5/(23040*epsilon) - 6403/(13436928*epsilon) - pi**4/(388800*epsilon) - 7*f_3/(207360*epsilon**2) + pi**4/(691200*epsilon**2) + 1019/(2985984*epsilon**2) - f_3/(8640*epsilon**3) + 5389/(3732480*epsilon**3) - 83/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","28592":"67*f_3**2/(207360*epsilon) + 157*f_3/(1866240*epsilon) - 377*f_5/(311040*epsilon) - 13*pi**6/(39191040*epsilon) - 179*pi**4/(74649600*epsilon) + 49657/(59719680*epsilon) - 901*f_3/(1244160*epsilon**2) + 79*f_5/(103680*epsilon**2) - 5063/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 791/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","28593":"67*f_3**2/(207360*epsilon) + 157*f_3/(1866240*epsilon) - 377*f_5/(311040*epsilon) - 13*pi**6/(39191040*epsilon) - 179*pi**4/(74649600*epsilon) + 49657/(59719680*epsilon) - 901*f_3/(1244160*epsilon**2) + 79*f_5/(103680*epsilon**2) - 5063/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 791/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","28594":"61*f_3**2/(38880*epsilon) - 2753*f_3/(233280*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 553*f_5/(46656*epsilon) - 11*f_7/(51840*epsilon) - pi**6/(419904*epsilon) + 37*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 281*f_3/(19440*epsilon**2) - 35*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","28595":"61*f_3**2/(38880*epsilon) - 2753*f_3/(233280*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 553*f_5/(46656*epsilon) - 11*f_7/(51840*epsilon) - pi**6/(419904*epsilon) + 37*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 281*f_3/(19440*epsilon**2) - 35*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","28596":"11*f_3**2/(10368*epsilon) - 3389*f_3/(466560*epsilon) - 11*f_5/(7776*epsilon) - 37*pi**4/(3732480*epsilon) + 11*pi**6/(9797760*epsilon) + 12173/(1399680*epsilon) + 11*f_3/(1215*epsilon**2) + f_5/(25920*epsilon**2) - 5027/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","28597":"11*f_3**2/(10368*epsilon) - 3389*f_3/(466560*epsilon) - 11*f_5/(7776*epsilon) - 37*pi**4/(3732480*epsilon) + 11*pi**6/(9797760*epsilon) + 12173/(1399680*epsilon) + 11*f_3/(1215*epsilon**2) + f_5/(25920*epsilon**2) - 5027/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","28598":"-13*f_3**2/(7776*epsilon) - 7411*f_3/(466560*epsilon) - pi**4*f_3/(155520*epsilon) + 1597*f_5/(46656*epsilon) + 1139*f_7/(103680*epsilon) - 2183/(103680*epsilon) - 13*pi**6/(2939328*epsilon) + 61*pi**4/(4665600*epsilon) + 5*f_3**2/(2592*epsilon**2) + 77*f_3/(7776*epsilon**2) - 197*f_5/(7776*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 1021/(77760*epsilon**2) - 13*f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 5/(1728*epsilon**3) + 1/(2160*epsilon**4)","28599":"-13*f_3**2/(7776*epsilon) - 7411*f_3/(466560*epsilon) - pi**4*f_3/(155520*epsilon) + 1597*f_5/(46656*epsilon) + 1139*f_7/(103680*epsilon) - 2183/(103680*epsilon) - 13*pi**6/(2939328*epsilon) + 61*pi**4/(4665600*epsilon) + 5*f_3**2/(2592*epsilon**2) + 77*f_3/(7776*epsilon**2) - 197*f_5/(7776*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 1021/(77760*epsilon**2) - 13*f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 5/(1728*epsilon**3) + 1/(2160*epsilon**4)","28600":"17*f_3/(155520*epsilon) - 893/(22394880*epsilon) - 11*f_3/(20736*epsilon**2) + 2029/(14929920*epsilon**2) + f_3/(1728*epsilon**3) + 6317/(22394880*epsilon**3) - 2233/(1866240*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","28601":"17*f_3/(155520*epsilon) - 893/(22394880*epsilon) - 11*f_3/(20736*epsilon**2) + 2029/(14929920*epsilon**2) + f_3/(1728*epsilon**3) + 6317/(22394880*epsilon**3) - 2233/(1866240*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","28602":"-137*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 1961*f_3/(93312*epsilon) - 5357*f_5/(233280*epsilon) + 13*f_7/(5184*epsilon) - 13*pi**6/(5878656*epsilon) - 37*pi**4/(4665600*epsilon) + 7*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 221*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28603":"-137*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 1961*f_3/(93312*epsilon) - 5357*f_5/(233280*epsilon) + 13*f_7/(5184*epsilon) - 13*pi**6/(5878656*epsilon) - 37*pi**4/(4665600*epsilon) + 7*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 221*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28604":"13*f_3**2/(12960*epsilon) - 7*f_3/(58320*epsilon) - 367*f_5/(62208*epsilon) - 173*pi**4/(18662400*epsilon) + pi**6/(2799360*epsilon) + 3793/(699840*epsilon) + 211*f_3/(38880*epsilon**2) + 19*f_5/(6480*epsilon**2) - 3251/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","28605":"13*f_3**2/(12960*epsilon) - 7*f_3/(58320*epsilon) - 367*f_5/(62208*epsilon) - 173*pi**4/(18662400*epsilon) + pi**6/(2799360*epsilon) + 3793/(699840*epsilon) + 211*f_3/(38880*epsilon**2) + 19*f_5/(6480*epsilon**2) - 3251/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","28606":"67*f_3**2/(19440*epsilon) - 3371*f_3/(466560*epsilon) + pi**4*f_3/(38880*epsilon) - 47*f_5/(233280*epsilon) + 17*f_7/(8640*epsilon) - 217*pi**4/(4665600*epsilon) + pi**6/(419904*epsilon) - 19*f_3**2/(3240*epsilon**2) + 19*f_3/(4860*epsilon**2) + 43*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28607":"67*f_3**2/(19440*epsilon) - 3371*f_3/(466560*epsilon) + pi**4*f_3/(38880*epsilon) - 47*f_5/(233280*epsilon) + 17*f_7/(8640*epsilon) - 217*pi**4/(4665600*epsilon) + pi**6/(419904*epsilon) - 19*f_3**2/(3240*epsilon**2) + 19*f_3/(4860*epsilon**2) + 43*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28608":"4843*f_3/(44789760*epsilon) + 19*f_5/(311040*epsilon) - 214051/(2149908480*epsilon) + 7*pi**4/(55987200*epsilon) + 221*f_3/(3732480*epsilon**2) - pi**4/(18662400*epsilon**2) + 60133/(1612431360*epsilon**2) - 17*f_3/(311040*epsilon**3) - 59849/(403107840*epsilon**3) + 5941/(33592320*epsilon**4) - 53/(559872*epsilon**5) + 1/(46656*epsilon**6)","28609":"4843*f_3/(44789760*epsilon) + 19*f_5/(311040*epsilon) - 214051/(2149908480*epsilon) + 7*pi**4/(55987200*epsilon) + 221*f_3/(3732480*epsilon**2) - pi**4/(18662400*epsilon**2) + 60133/(1612431360*epsilon**2) - 17*f_3/(311040*epsilon**3) - 59849/(403107840*epsilon**3) + 5941/(33592320*epsilon**4) - 53/(559872*epsilon**5) + 1/(46656*epsilon**6)","28610":"-157*f_3**2/(38880*epsilon) - 367*f_3/(58320*epsilon) - pi**4*f_3/(48600*epsilon) + 1207*f_5/(93312*epsilon) + 37*f_7/(69120*epsilon) - pi**6/(5878656*epsilon) + pi**4/(58320*epsilon) + 17*f_3**2/(3240*epsilon**2) + 83*f_3/(9720*epsilon**2) - 17*f_5/(972*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","28611":"-157*f_3**2/(38880*epsilon) - 367*f_3/(58320*epsilon) - pi**4*f_3/(48600*epsilon) + 1207*f_5/(93312*epsilon) + 37*f_7/(69120*epsilon) - pi**6/(5878656*epsilon) + pi**4/(58320*epsilon) + 17*f_3**2/(3240*epsilon**2) + 83*f_3/(9720*epsilon**2) - 17*f_5/(972*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","28612":"199*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 2159*f_3/(233280*epsilon) - 7249*f_5/(466560*epsilon) + 197*f_7/(103680*epsilon) - 71*pi**4/(2332800*epsilon) + 5*pi**6/(5878656*epsilon) - f_3**2/(810*epsilon**2) - 14*f_3/(1215*epsilon**2) + 11*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28613":"199*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 2159*f_3/(233280*epsilon) - 7249*f_5/(466560*epsilon) + 197*f_7/(103680*epsilon) - 71*pi**4/(2332800*epsilon) + 5*pi**6/(5878656*epsilon) - f_3**2/(810*epsilon**2) - 14*f_3/(1215*epsilon**2) + 11*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28614":"f_3**2/(20736*epsilon) + 4463*f_3/(933120*epsilon) - 365*f_5/(31104*epsilon) - 17*pi**4/(4665600*epsilon) - pi**6/(39191040*epsilon) + 19423/(2799360*epsilon) + 481*f_3/(155520*epsilon**2) + 317*f_5/(51840*epsilon**2) - 1987/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 77/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","28615":"f_3**2/(20736*epsilon) + 4463*f_3/(933120*epsilon) - 365*f_5/(31104*epsilon) - 17*pi**4/(4665600*epsilon) - pi**6/(39191040*epsilon) + 19423/(2799360*epsilon) + 481*f_3/(155520*epsilon**2) + 317*f_5/(51840*epsilon**2) - 1987/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 77/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","28616":"11*f_3**2/(15552*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 8653*f_3/(466560*epsilon) - 2551*f_5/(116640*epsilon) - 97*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 329*f_3/(19440*epsilon**2) + 233*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28617":"11*f_3**2/(15552*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 8653*f_3/(466560*epsilon) - 2551*f_5/(116640*epsilon) - 97*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 329*f_3/(19440*epsilon**2) + 233*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28618":"7*f_3**2/(51840*epsilon) - 731*f_3/(414720*epsilon) + 197*f_5/(62208*epsilon) - 192569/(134369280*epsilon) - pi**6/(3919104*epsilon) + 7*pi**4/(1036800*epsilon) + 241*f_3/(103680*epsilon**2) - f_5/(5184*epsilon**2) - 3329/(3317760*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 37619/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","28619":"7*f_3**2/(51840*epsilon) - 731*f_3/(414720*epsilon) + 197*f_5/(62208*epsilon) - 192569/(134369280*epsilon) - pi**6/(3919104*epsilon) + 7*pi**4/(1036800*epsilon) + 241*f_3/(103680*epsilon**2) - f_5/(5184*epsilon**2) - 3329/(3317760*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 37619/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","28620":"-5*f_3**2/(3888*epsilon) - 1001*f_3/(58320*epsilon) - pi**4*f_3/(38880*epsilon) + 1117*f_5/(46656*epsilon) - f_7/(103680*epsilon) - 5*pi**6/(1469664*epsilon) + 23*pi**4/(583200*epsilon) + f_3**2/(324*epsilon**2) + 181*f_3/(9720*epsilon**2) - 25*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","28621":"-5*f_3**2/(3888*epsilon) - 1001*f_3/(58320*epsilon) - pi**4*f_3/(38880*epsilon) + 1117*f_5/(46656*epsilon) - f_7/(103680*epsilon) - 5*pi**6/(1469664*epsilon) + 23*pi**4/(583200*epsilon) + f_3**2/(324*epsilon**2) + 181*f_3/(9720*epsilon**2) - 25*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","28622":"-f_3**2/(1296*epsilon) + 7241*f_3/(3732480*epsilon) - 593*f_5/(622080*epsilon) - 23585/(35831808*epsilon) + 113*pi**4/(37324800*epsilon) + 13*pi**6/(39191040*epsilon) - 199*f_3/(77760*epsilon**2) - 13*f_5/(25920*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 6013/(4976640*epsilon**2) + 41*f_3/(51840*epsilon**3) - 319/(248832*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 133/(103680*epsilon**4) - 1/(2160*epsilon**5)","28623":"-47*f_3**2/(51840*epsilon) + 559*f_3/(248832*epsilon) - 19*f_5/(62208*epsilon) - 863/(414720*epsilon) - pi**4/(311040*epsilon) + 83*pi**6/(39191040*epsilon) - 113*f_3/(124416*epsilon**2) - 19*f_5/(12960*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","28624":"-47*f_3**2/(51840*epsilon) + 559*f_3/(248832*epsilon) - 19*f_5/(62208*epsilon) - 863/(414720*epsilon) - pi**4/(311040*epsilon) + 83*pi**6/(39191040*epsilon) - 113*f_3/(124416*epsilon**2) - 19*f_5/(12960*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","28625":"-5*f_3**2/(124416*epsilon) - 18281*f_3/(22394880*epsilon) - 661*f_5/(933120*epsilon) - 5*pi**6/(47029248*epsilon) - 187*pi**4/(223948800*epsilon) + 67531/(29859840*epsilon) + 6157*f_3/(3732480*epsilon**2) + 113*f_5/(311040*epsilon**2) - 119353/(44789760*epsilon**2) - 13*pi**4/(7464960*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(1036800*epsilon**3) + 4603/(3732480*epsilon**3) + f_3/(8640*epsilon**4) - 31/(103680*epsilon**4) + 1/(25920*epsilon**5)","28626":"-5*f_3**2/(124416*epsilon) - 18281*f_3/(22394880*epsilon) - 661*f_5/(933120*epsilon) - 5*pi**6/(47029248*epsilon) - 187*pi**4/(223948800*epsilon) + 67531/(29859840*epsilon) + 6157*f_3/(3732480*epsilon**2) + 113*f_5/(311040*epsilon**2) - 119353/(44789760*epsilon**2) - 13*pi**4/(7464960*epsilon**2) - f_3/(1296*epsilon**3) + pi**4/(1036800*epsilon**3) + 4603/(3732480*epsilon**3) + f_3/(8640*epsilon**4) - 31/(103680*epsilon**4) + 1/(25920*epsilon**5)","28627":"37*f_3**2/(207360*epsilon) - 437*f_3/(1866240*epsilon) + 37*f_5/(77760*epsilon) - 179*pi**4/(74649600*epsilon) + pi**6/(19595520*epsilon) + 29977/(59719680*epsilon) - 901*f_3/(1244160*epsilon**2) - 71*f_5/(103680*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 14593/(14929920*epsilon**2) + 7*f_3/(4320*epsilon**3) - 1151/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","28628":"37*f_3**2/(207360*epsilon) - 437*f_3/(1866240*epsilon) + 37*f_5/(77760*epsilon) - 179*pi**4/(74649600*epsilon) + pi**6/(19595520*epsilon) + 29977/(59719680*epsilon) - 901*f_3/(1244160*epsilon**2) - 71*f_5/(103680*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 14593/(14929920*epsilon**2) + 7*f_3/(4320*epsilon**3) - 1151/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","28629":"f_3**2/(25920*epsilon) - 13373*f_3/(134369280*epsilon) - 121*f_5/(1866240*epsilon) - 856781/(3224862720*epsilon) + pi**6/(26127360*epsilon) + 1403*pi**4/(1343692800*epsilon) + 1151*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 1117/(2799360*epsilon**2) + 19*pi**4/(111974400*epsilon**2) - 137*f_3/(311040*epsilon**3) - pi**4/(9331200*epsilon**3) + 1921/(2488320*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1163/(1866240*epsilon**4) + 11/(51840*epsilon**5)","28630":"f_3**2/(25920*epsilon) - 13373*f_3/(134369280*epsilon) - 121*f_5/(1866240*epsilon) - 856781/(3224862720*epsilon) + pi**6/(26127360*epsilon) + 1403*pi**4/(1343692800*epsilon) + 1151*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 1117/(2799360*epsilon**2) + 19*pi**4/(111974400*epsilon**2) - 137*f_3/(311040*epsilon**3) - pi**4/(9331200*epsilon**3) + 1921/(2488320*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1163/(1866240*epsilon**4) + 11/(51840*epsilon**5)","28631":"91*f_3**2/(19440*epsilon) - 6107*f_3/(466560*epsilon) + pi**4*f_3/(97200*epsilon) + 1003*f_5/(233280*epsilon) + 121*f_7/(25920*epsilon) - 217*pi**4/(4665600*epsilon) + 5*pi**6/(1469664*epsilon) - 13*f_3**2/(3240*epsilon**2) + 19*f_3/(4860*epsilon**2) + 37*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28632":"-31*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 1781*f_3/(93312*epsilon) - 5087*f_5/(233280*epsilon) + 421*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) + 7*f_3**2/(6480*epsilon**2) - 329*f_3/(19440*epsilon**2) + 203*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28633":"-31*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 1781*f_3/(93312*epsilon) - 5087*f_5/(233280*epsilon) + 421*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) + 7*f_3**2/(6480*epsilon**2) - 329*f_3/(19440*epsilon**2) + 203*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28634":"53*f_3/(31104*epsilon) + 11*f_5/(38880*epsilon) - 1670843/(1209323520*epsilon) - 19*pi**4/(4665600*epsilon) - 247*f_3/(311040*epsilon**2) - 1817/(403107840*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(25920*epsilon**3) + 53081/(67184640*epsilon**3) - 2833/(5598720*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","28635":"53*f_3/(31104*epsilon) + 11*f_5/(38880*epsilon) - 1670843/(1209323520*epsilon) - 19*pi**4/(4665600*epsilon) - 247*f_3/(311040*epsilon**2) - 1817/(403107840*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(25920*epsilon**3) + 53081/(67184640*epsilon**3) - 2833/(5598720*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","28636":"-631*f_3/(1244160*epsilon) - 19*f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 5548469/(1612431360*epsilon) - 7*f_3/(51840*epsilon**2) - 67121/(26873856*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 13069/(11197440*epsilon**3) + 1853/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","28637":"-631*f_3/(1244160*epsilon) - 19*f_5/(5760*epsilon) + 7*pi**4/(2073600*epsilon) + 5548469/(1612431360*epsilon) - 7*f_3/(51840*epsilon**2) - 67121/(26873856*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 13069/(11197440*epsilon**3) + 1853/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","28638":"-3667*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(12441600*epsilon) + 126089/(40310784*epsilon) + 55*f_3/(20736*epsilon**2) - 278453/(268738560*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + f_3/(5760*epsilon**3) - 17707/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","28639":"-3667*f_3/(1244160*epsilon) + 7*f_5/(207360*epsilon) - pi**4/(12441600*epsilon) + 126089/(40310784*epsilon) + 55*f_3/(20736*epsilon**2) - 278453/(268738560*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + f_3/(5760*epsilon**3) - 17707/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","28640":"47*f_3**2/(51840*epsilon) + 197*f_3/(233280*epsilon) - 283*f_5/(124416*epsilon) - 17*pi**6/(39191040*epsilon) + pi**4/(466560*epsilon) + 12863/(59719680*epsilon) - 1423*f_3/(311040*epsilon**2) + 31*f_5/(12960*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 18869/(7464960*epsilon**2) + 13*f_3/(10368*epsilon**3) - 65/(31104*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 37/(51840*epsilon**4) - 1/(8640*epsilon**5)","28641":"19*f_3**2/(9720*epsilon) - 3427*f_3/(116640*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1573*f_5/(46656*epsilon) - 5*f_7/(2304*epsilon) - pi**6/(734832*epsilon) + 59*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 527*f_3/(19440*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","28642":"19*f_3**2/(9720*epsilon) - 3427*f_3/(116640*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1573*f_5/(46656*epsilon) - 5*f_7/(2304*epsilon) - pi**6/(734832*epsilon) + 59*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 527*f_3/(19440*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","28643":"-19*f_3**2/(34560*epsilon) + 2977*f_3/(1492992*epsilon) + 49*f_5/(622080*epsilon) - 1018013/(537477120*epsilon) - 733*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) - 1027*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(2332800*epsilon**2) + 2341/(995328*epsilon**2) + 11*f_3/(19440*epsilon**3) - 8449/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 95/(62208*epsilon**4) - 7/(12960*epsilon**5)","28644":"-19*f_3**2/(34560*epsilon) + 2977*f_3/(1492992*epsilon) + 49*f_5/(622080*epsilon) - 1018013/(537477120*epsilon) - 733*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) - 1027*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(2332800*epsilon**2) + 2341/(995328*epsilon**2) + 11*f_3/(19440*epsilon**3) - 8449/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 95/(62208*epsilon**4) - 7/(12960*epsilon**5)","28645":"-3413*f_3/(3732480*epsilon) - 23*f_5/(207360*epsilon) + 579169/(14511882240*epsilon) + 23*pi**4/(37324800*epsilon) + 143*f_3/(311040*epsilon**2) - pi**4/(2073600*epsilon**2) + 1224367/(2418647040*epsilon**2) - f_3/(17280*epsilon**3) - 5903/(11197440*epsilon**3) + 13/(52488*epsilon**4) - 23/(349920*epsilon**5) + 1/(116640*epsilon**6)","28646":"-3413*f_3/(3732480*epsilon) - 23*f_5/(207360*epsilon) + 579169/(14511882240*epsilon) + 23*pi**4/(37324800*epsilon) + 143*f_3/(311040*epsilon**2) - pi**4/(2073600*epsilon**2) + 1224367/(2418647040*epsilon**2) - f_3/(17280*epsilon**3) - 5903/(11197440*epsilon**3) + 13/(52488*epsilon**4) - 23/(349920*epsilon**5) + 1/(116640*epsilon**6)","28647":"5*f_3**2/(62208*epsilon) - 6871*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 30911/(537477120*epsilon) - pi**6/(58786560*epsilon) + 163*pi**4/(74649600*epsilon) + 271*f_3/(622080*epsilon**2) + f_5/(155520*epsilon**2) - 227/(552960*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 3373/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(17280*epsilon**4) + 1/(5184*epsilon**5)","28648":"5*f_3**2/(62208*epsilon) - 6871*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 30911/(537477120*epsilon) - pi**6/(58786560*epsilon) + 163*pi**4/(74649600*epsilon) + 271*f_3/(622080*epsilon**2) + f_5/(155520*epsilon**2) - 227/(552960*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 3373/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(17280*epsilon**4) + 1/(5184*epsilon**5)","28649":"13*f_3**2/(51840*epsilon) + 30119*f_3/(3732480*epsilon) + 679*f_5/(155520*epsilon) - 1665409/(134369280*epsilon) - 1579*pi**4/(111974400*epsilon) - pi**6/(1399680*epsilon) - 3341*f_3/(466560*epsilon**2) - 17*f_5/(12960*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 20917/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1927/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","28650":"13*f_3**2/(51840*epsilon) + 30119*f_3/(3732480*epsilon) + 679*f_5/(155520*epsilon) - 1665409/(134369280*epsilon) - 1579*pi**4/(111974400*epsilon) - pi**6/(1399680*epsilon) - 3341*f_3/(466560*epsilon**2) - 17*f_5/(12960*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 20917/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1927/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","28651":"-1399*f_3/(2239488*epsilon) - 23*f_5/(155520*epsilon) - 6265367/(14511882240*epsilon) + pi**4/(874800*epsilon) + 433*f_3/(1866240*epsilon**2) - 7*pi**4/(9331200*epsilon**2) + 2197987/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 7543/(11197440*epsilon**3) + 113/(419904*epsilon**4) - 23/(349920*epsilon**5) + 1/(116640*epsilon**6)","28652":"-7*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 4141*f_3/(466560*epsilon) - 503*f_5/(58320*epsilon) - f_7/(5184*epsilon) - 67*pi**4/(4665600*epsilon) - pi**6/(839808*epsilon) + 7*f_3**2/(6480*epsilon**2) - 299*f_3/(19440*epsilon**2) + 191*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28653":"-7*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 4141*f_3/(466560*epsilon) - 503*f_5/(58320*epsilon) - f_7/(5184*epsilon) - 67*pi**4/(4665600*epsilon) - pi**6/(839808*epsilon) + 7*f_3**2/(6480*epsilon**2) - 299*f_3/(19440*epsilon**2) + 191*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28654":"71*f_3**2/(38880*epsilon) + pi**4*f_3/(97200*epsilon) + 7471*f_3/(466560*epsilon) - 5327*f_5/(233280*epsilon) + 239*f_7/(103680*epsilon) - 157*pi**4/(4665600*epsilon) + pi**6/(734832*epsilon) - f_3**2/(810*epsilon**2) - 299*f_3/(19440*epsilon**2) + 103*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28655":"71*f_3**2/(38880*epsilon) + pi**4*f_3/(97200*epsilon) + 7471*f_3/(466560*epsilon) - 5327*f_5/(233280*epsilon) + 239*f_7/(103680*epsilon) - 157*pi**4/(4665600*epsilon) + pi**6/(734832*epsilon) - f_3**2/(810*epsilon**2) - 299*f_3/(19440*epsilon**2) + 103*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28656":"-137*f_3**2/(38880*epsilon) - 1159*f_3/(46656*epsilon) - pi**4*f_3/(388800*epsilon) + 59*f_5/(1458*epsilon) - 11*f_7/(11520*epsilon) - 13*pi**6/(2939328*epsilon) - 1807/(466560*epsilon) + 47*pi**4/(2332800*epsilon) + 11*f_3**2/(6480*epsilon**2) + 61*f_3/(2430*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 47/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","28657":"-137*f_3**2/(38880*epsilon) - 1159*f_3/(46656*epsilon) - pi**4*f_3/(388800*epsilon) + 59*f_5/(1458*epsilon) - 11*f_7/(11520*epsilon) - 13*pi**6/(2939328*epsilon) - 1807/(466560*epsilon) + 47*pi**4/(2332800*epsilon) + 11*f_3**2/(6480*epsilon**2) + 61*f_3/(2430*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 47/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","28658":"37*f_3**2/(38880*epsilon) - 1763*f_3/(233280*epsilon) + pi**4*f_3/(194400*epsilon) + 433*f_5/(46656*epsilon) - 53*f_7/(11520*epsilon) - 19*pi**6/(2939328*epsilon) + 47*pi**4/(2332800*epsilon) + 2657/(466560*epsilon) - f_3**2/(1620*epsilon**2) + 59*f_3/(4860*epsilon**2) - 7*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) - 17/(9720*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","28659":"f_3**2/(38880*epsilon) - 10853*f_3/(233280*epsilon) + pi**4*f_3/(194400*epsilon) + 2485*f_5/(46656*epsilon) + 83*f_7/(103680*epsilon) - 2203/(466560*epsilon) - 79*pi**4/(2332800*epsilon) + 17*pi**6/(2939328*epsilon) - f_3**2/(1620*epsilon**2) + 433*f_3/(9720*epsilon**2) - 13*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + 7/(2430*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","28660":"f_3**2/(38880*epsilon) - 10853*f_3/(233280*epsilon) + pi**4*f_3/(194400*epsilon) + 2485*f_5/(46656*epsilon) + 83*f_7/(103680*epsilon) - 2203/(466560*epsilon) - 79*pi**4/(2332800*epsilon) + 17*pi**6/(2939328*epsilon) - f_3**2/(1620*epsilon**2) + 433*f_3/(9720*epsilon**2) - 13*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + 7/(2430*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","28661":"-79*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 1177*f_3/(46656*epsilon) - 12319*f_5/(466560*epsilon) + 47*f_7/(34560*epsilon) - 5*pi**6/(2939328*epsilon) - 13*pi**4/(1166400*epsilon) + 7*f_3**2/(6480*epsilon**2) - 449*f_3/(19440*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28662":"-79*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 1177*f_3/(46656*epsilon) - 12319*f_5/(466560*epsilon) + 47*f_7/(34560*epsilon) - 5*pi**6/(2939328*epsilon) - 13*pi**4/(1166400*epsilon) + 7*f_3**2/(6480*epsilon**2) - 449*f_3/(19440*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","28663":"103*f_3/(138240*epsilon) - 257*f_5/(103680*epsilon) + 11*pi**4/(2488320*epsilon) + 121027/(134369280*epsilon) - 299*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 667/(663552*epsilon**2) + 23*f_3/(8640*epsilon**3) - 39997/(14929920*epsilon**3) + 617/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","28664":"103*f_3/(138240*epsilon) - 257*f_5/(103680*epsilon) + 11*pi**4/(2488320*epsilon) + 121027/(134369280*epsilon) - 299*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 667/(663552*epsilon**2) + 23*f_3/(8640*epsilon**3) - 39997/(14929920*epsilon**3) + 617/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","28665":"-523*f_3/(7464960*epsilon) - 37*pi**4/(223948800*epsilon) + 32947/(268738560*epsilon) + 659*f_3/(2488320*epsilon**2) - 48799/(89579520*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 8213/(7464960*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","28666":"-523*f_3/(7464960*epsilon) - 37*pi**4/(223948800*epsilon) + 32947/(268738560*epsilon) + 659*f_3/(2488320*epsilon**2) - 48799/(89579520*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 5*f_3/(10368*epsilon**3) - pi**4/(1244160*epsilon**3) + 8213/(7464960*epsilon**3) + f_3/(3456*epsilon**4) - 13/(13824*epsilon**4) + 1/(3456*epsilon**5)","28667":"-41*f_3**2/(77760*epsilon) + 2189*f_3/(16796160*epsilon) - 43*f_5/(933120*epsilon) - 41*pi**4/(41990400*epsilon) - pi**6/(58786560*epsilon) + 47/(25194240*epsilon) - f_3/(1920*epsilon**2) - f_5/(38880*epsilon**2) - 41*pi**4/(6998400*epsilon**2) + 701/(699840*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1/(720*epsilon**3) + 7*pi**4/(1166400*epsilon**3) - 13*f_3/(9720*epsilon**4) + 13/(29160*epsilon**4)","28668":"-41*f_3**2/(77760*epsilon) + 2189*f_3/(16796160*epsilon) - 43*f_5/(933120*epsilon) - 41*pi**4/(41990400*epsilon) - pi**6/(58786560*epsilon) + 47/(25194240*epsilon) - f_3/(1920*epsilon**2) - f_5/(38880*epsilon**2) - 41*pi**4/(6998400*epsilon**2) + 701/(699840*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1/(720*epsilon**3) + 7*pi**4/(1166400*epsilon**3) - 13*f_3/(9720*epsilon**4) + 13/(29160*epsilon**4)","28669":"-11*f_3**2/(11520*epsilon) + 881*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 863/(414720*epsilon) - pi**4/(414720*epsilon) + 13*pi**6/(6531840*epsilon) - 101*f_3/(124416*epsilon**2) - f_5/(640*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","28670":"-11*f_3**2/(11520*epsilon) + 881*f_3/(414720*epsilon) - f_5/(6912*epsilon) - 863/(414720*epsilon) - pi**4/(414720*epsilon) + 13*pi**6/(6531840*epsilon) - 101*f_3/(124416*epsilon**2) - f_5/(640*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","28671":"-61*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 97*f_3/(10368*epsilon) - 1781*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(435456*epsilon) - pi**4/(124416*epsilon) + f_3**2/(1440*epsilon**2) - 101*f_3/(5760*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28672":"-61*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 97*f_3/(10368*epsilon) - 1781*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(435456*epsilon) - pi**4/(124416*epsilon) + f_3**2/(1440*epsilon**2) - 101*f_3/(5760*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28673":"11*f_3**2/(12960*epsilon) - pi**4*f_3/(207360*epsilon) + 43*f_3/(12960*epsilon) - 2591*f_5/(311040*epsilon) + 793*f_7/(207360*epsilon) - pi**4/(57600*epsilon) + pi**6/(489888*epsilon) - 11*f_3**2/(17280*epsilon**2) - 91*f_3/(8640*epsilon**2) + 311*f_5/(20736*epsilon**2) - pi**6/(435456*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(96*epsilon**3)","28674":"11*f_3**2/(12960*epsilon) - pi**4*f_3/(207360*epsilon) + 43*f_3/(12960*epsilon) - 2591*f_5/(311040*epsilon) + 793*f_7/(207360*epsilon) - pi**4/(57600*epsilon) + pi**6/(489888*epsilon) - 11*f_3**2/(17280*epsilon**2) - 91*f_3/(8640*epsilon**2) + 311*f_5/(20736*epsilon**2) - pi**6/(435456*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(120*epsilon**3) - f_5/(96*epsilon**3)","28675":"83*f_3**2/(25920*epsilon) - 131*f_3/(38880*epsilon) - pi**4*f_3/(86400*epsilon) + 11*f_5/(1728*epsilon) - f_7/(256*epsilon) - pi**6/(279936*epsilon) + 7*pi**4/(259200*epsilon) - f_3**2/(864*epsilon**2) + 401*f_3/(25920*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","28676":"83*f_3**2/(25920*epsilon) - 131*f_3/(38880*epsilon) - pi**4*f_3/(86400*epsilon) + 11*f_5/(1728*epsilon) - f_7/(256*epsilon) - pi**6/(279936*epsilon) + 7*pi**4/(259200*epsilon) - f_3**2/(864*epsilon**2) + 401*f_3/(25920*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","28677":"f_3**2/(6912*epsilon) - 233*f_3/(829440*epsilon) - 97*f_5/(207360*epsilon) - pi**6/(26127360*epsilon) + pi**4/(3110400*epsilon) + 1775/(35831808*epsilon) - 359*f_3/(1244160*epsilon**2) + f_5/(2880*epsilon**2) - pi**4/(165888*epsilon**2) + 9049/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 7937/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","28678":"f_3**2/(6912*epsilon) - 233*f_3/(829440*epsilon) - 97*f_5/(207360*epsilon) - pi**6/(26127360*epsilon) + pi**4/(3110400*epsilon) + 1775/(35831808*epsilon) - 359*f_3/(1244160*epsilon**2) + f_5/(2880*epsilon**2) - pi**4/(165888*epsilon**2) + 9049/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 7937/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","28679":"83*f_3**2/(25920*epsilon) - 131*f_3/(38880*epsilon) - pi**4*f_3/(86400*epsilon) + 11*f_5/(1728*epsilon) - f_7/(256*epsilon) - pi**6/(279936*epsilon) + 7*pi**4/(259200*epsilon) - f_3**2/(864*epsilon**2) + 401*f_3/(25920*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","28680":"83*f_3**2/(25920*epsilon) - 131*f_3/(38880*epsilon) - pi**4*f_3/(86400*epsilon) + 11*f_5/(1728*epsilon) - f_7/(256*epsilon) - pi**6/(279936*epsilon) + 7*pi**4/(259200*epsilon) - f_3**2/(864*epsilon**2) + 401*f_3/(25920*epsilon**2) - 25*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","28681":"-7*f_3**2/(10368*epsilon) + pi**4*f_3/(259200*epsilon) + 367*f_3/(77760*epsilon) - 289*f_5/(38880*epsilon) + 83*f_7/(12960*epsilon) - pi**4/(41472*epsilon) + pi**6/(3919104*epsilon) + f_3**2/(1440*epsilon**2) - 709*f_3/(51840*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28682":"-7*f_3**2/(10368*epsilon) + pi**4*f_3/(259200*epsilon) + 367*f_3/(77760*epsilon) - 289*f_5/(38880*epsilon) + 83*f_7/(12960*epsilon) - pi**4/(41472*epsilon) + pi**6/(3919104*epsilon) + f_3**2/(1440*epsilon**2) - 709*f_3/(51840*epsilon**2) + 13*f_5/(648*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28683":"-13*f_3**2/(20736*epsilon) + 2623*f_3/(1244160*epsilon) + f_5/(15552*epsilon) - 943/(414720*epsilon) - pi**4/(248832*epsilon) + 11*pi**6/(4898880*epsilon) - 53*f_3/(124416*epsilon**2) - 101*f_5/(51840*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","28684":"-13*f_3**2/(20736*epsilon) + 2623*f_3/(1244160*epsilon) + f_5/(15552*epsilon) - 943/(414720*epsilon) - pi**4/(248832*epsilon) + 11*pi**6/(4898880*epsilon) - 53*f_3/(124416*epsilon**2) - 101*f_5/(51840*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","28685":"19*f_3/(82944*epsilon) + f_5/(62208*epsilon) + 7*pi**4/(37324800*epsilon) + 57139/(161243136*epsilon) - f_3/(7290*epsilon**2) - 489841/(1451188224*epsilon**2) - pi**4/(18662400*epsilon**2) + f_3/(38880*epsilon**3) + 75097/(403107840*epsilon**3) - 1321/(20155392*epsilon**4) + 13/(933120*epsilon**5) - 1/(699840*epsilon**6)","28686":"-47*f_3**2/(103680*epsilon) + 53*f_3/(93312*epsilon) - 91*f_5/(311040*epsilon) + pi**6/(19595520*epsilon) + 917*pi**4/(167961600*epsilon) + 405607/(403107840*epsilon) - 541*f_3/(1399680*epsilon**2) + 7*f_5/(155520*epsilon**2) - 205/(124416*epsilon**2) - 13*pi**4/(9331200*epsilon**2) - 13*f_3/(77760*epsilon**3) + pi**4/(4665600*epsilon**3) + 2927/(2799360*epsilon**3) + f_3/(38880*epsilon**4) - 13/(38880*epsilon**4) + 1/(19440*epsilon**5)","28687":"-f_3**2/(2304*epsilon) + 1289*f_3/(933120*epsilon) - 199*f_5/(103680*epsilon) + pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 7211/(5598720*epsilon) + 283*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 1339/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 7/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","28688":"-f_3**2/(2304*epsilon) + 1289*f_3/(933120*epsilon) - 199*f_5/(103680*epsilon) + pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 7211/(5598720*epsilon) + 283*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 1339/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 7/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","28689":"-f_3**2/(34560*epsilon) - 5377*f_3/(3732480*epsilon) - 19*f_5/(12960*epsilon) - 101*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 19717/(11197440*epsilon) + 343*f_3/(69120*epsilon**2) + 17*f_5/(17280*epsilon**2) - 2369/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) - 25*f_3/(5184*epsilon**3) - pi**4/(129600*epsilon**3) + 71/(19440*epsilon**3) + f_3/(270*epsilon**4) - 1/(810*epsilon**4)","28690":"-f_3**2/(34560*epsilon) - 5377*f_3/(3732480*epsilon) - 19*f_5/(12960*epsilon) - 101*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 19717/(11197440*epsilon) + 343*f_3/(69120*epsilon**2) + 17*f_5/(17280*epsilon**2) - 2369/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) - 25*f_3/(5184*epsilon**3) - pi**4/(129600*epsilon**3) + 71/(19440*epsilon**3) + f_3/(270*epsilon**4) - 1/(810*epsilon**4)","28691":"41*f_3**2/(155520*epsilon) - 3509*f_3/(8398080*epsilon) + 217*f_5/(1866240*epsilon) + pi**6/(117573120*epsilon) + 37817/(1612431360*epsilon) + 61*pi**4/(167961600*epsilon) + 559*f_3/(933120*epsilon**2) + f_5/(77760*epsilon**2) - 13231/(13436928*epsilon**2) + 11*pi**4/(3499200*epsilon**2) - 11*f_3/(8640*epsilon**3) - 7*pi**4/(2332800*epsilon**3) + 4315/(2239488*epsilon**3) + 13*f_3/(19440*epsilon**4) - 73/(62208*epsilon**4) + 19/(77760*epsilon**5)","28692":"41*f_3**2/(155520*epsilon) - 3509*f_3/(8398080*epsilon) + 217*f_5/(1866240*epsilon) + pi**6/(117573120*epsilon) + 37817/(1612431360*epsilon) + 61*pi**4/(167961600*epsilon) + 559*f_3/(933120*epsilon**2) + f_5/(77760*epsilon**2) - 13231/(13436928*epsilon**2) + 11*pi**4/(3499200*epsilon**2) - 11*f_3/(8640*epsilon**3) - 7*pi**4/(2332800*epsilon**3) + 4315/(2239488*epsilon**3) + 13*f_3/(19440*epsilon**4) - 73/(62208*epsilon**4) + 19/(77760*epsilon**5)","28693":"-f_3**2/(1920*epsilon) + 79*f_3/(829440*epsilon) - f_5/(6480*epsilon) - 96893/(179159040*epsilon) + pi**6/(2903040*epsilon) + 23*pi**4/(6220800*epsilon) - 503*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(165888*epsilon**2) + 2285/(2985984*epsilon**2) + f_3/(432*epsilon**3) - 7361/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","28694":"-f_3**2/(1920*epsilon) + 79*f_3/(829440*epsilon) - f_5/(6480*epsilon) - 96893/(179159040*epsilon) + pi**6/(2903040*epsilon) + 23*pi**4/(6220800*epsilon) - 503*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(165888*epsilon**2) + 2285/(2985984*epsilon**2) + f_3/(432*epsilon**3) - 7361/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","28695":"73*f_3**2/(25920*epsilon) - 881*f_3/(77760*epsilon) - pi**4*f_3/(86400*epsilon) + 53*f_5/(3888*epsilon) - 241*f_7/(51840*epsilon) + pi**4/(388800*epsilon) + pi**6/(653184*epsilon) - f_3**2/(864*epsilon**2) + 553*f_3/(25920*epsilon**2) - 115*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","28696":"73*f_3**2/(25920*epsilon) - 881*f_3/(77760*epsilon) - pi**4*f_3/(86400*epsilon) + 53*f_5/(3888*epsilon) - 241*f_7/(51840*epsilon) + pi**4/(388800*epsilon) + pi**6/(653184*epsilon) - f_3**2/(864*epsilon**2) + 553*f_3/(25920*epsilon**2) - 115*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","28697":"-107*f_3/(311040*epsilon) + 13*pi**4/(24883200*epsilon) + 877177/(322486272*epsilon) + 41*f_3/(69120*epsilon**2) - 543677/(268738560*epsilon**2) - f_3/(1728*epsilon**3) - 66211/(44789760*epsilon**3) + 12989/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 29/(25920*epsilon**6)","28698":"-107*f_3/(311040*epsilon) + 13*pi**4/(24883200*epsilon) + 877177/(322486272*epsilon) + 41*f_3/(69120*epsilon**2) - 543677/(268738560*epsilon**2) - f_3/(1728*epsilon**3) - 66211/(44789760*epsilon**3) + 12989/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 29/(25920*epsilon**6)","28699":"-f_3**2/(648*epsilon) + pi**4*f_3/(259200*epsilon) + 709*f_3/(77760*epsilon) - 53*f_5/(4860*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(489888*epsilon) - pi**4/(103680*epsilon) + f_3**2/(1440*epsilon**2) - 859*f_3/(51840*epsilon**2) + 119*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28700":"-f_3**2/(648*epsilon) + pi**4*f_3/(259200*epsilon) + 709*f_3/(77760*epsilon) - 53*f_5/(4860*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(489888*epsilon) - pi**4/(103680*epsilon) + f_3**2/(1440*epsilon**2) - 859*f_3/(51840*epsilon**2) + 119*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28701":"-29*f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 187*f_3/(17280*epsilon) - 1811*f_5/(155520*epsilon) + 461*f_7/(103680*epsilon) - pi**6/(217728*epsilon) + pi**4/(155520*epsilon) + f_3**2/(1440*epsilon**2) - 353*f_3/(17280*epsilon**2) + 139*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28702":"-29*f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 187*f_3/(17280*epsilon) - 1811*f_5/(155520*epsilon) + 461*f_7/(103680*epsilon) - pi**6/(217728*epsilon) + pi**4/(155520*epsilon) + f_3**2/(1440*epsilon**2) - 353*f_3/(17280*epsilon**2) + 139*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","28703":"f_3**2/(2592*epsilon) - 259*f_3/(38880*epsilon) - pi**4*f_3/(172800*epsilon) + 25*f_5/(2592*epsilon) - 241*f_7/(103680*epsilon) + pi**4/(518400*epsilon) + pi**6/(1959552*epsilon) + 7*f_3**2/(8640*epsilon**2) + 641*f_3/(51840*epsilon**2) - 17*f_5/(1152*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","28704":"f_3**2/(2592*epsilon) - 259*f_3/(38880*epsilon) - pi**4*f_3/(172800*epsilon) + 25*f_5/(2592*epsilon) - 241*f_7/(103680*epsilon) + pi**4/(518400*epsilon) + pi**6/(1959552*epsilon) + 7*f_3**2/(8640*epsilon**2) + 641*f_3/(51840*epsilon**2) - 17*f_5/(1152*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","28705":"-f_3**2/(69120*epsilon) + 41*f_3/(276480*epsilon) + 29*f_5/(103680*epsilon) - 51029/(179159040*epsilon) + 13*pi**4/(12441600*epsilon) + pi**6/(6531840*epsilon) - 899*f_3/(1244160*epsilon**2) - 13*f_5/(34560*epsilon**2) - pi**4/(165888*epsilon**2) + 27409/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 9377/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","28706":"-f_3**2/(69120*epsilon) + 41*f_3/(276480*epsilon) + 29*f_5/(103680*epsilon) - 51029/(179159040*epsilon) + 13*pi**4/(12441600*epsilon) + pi**6/(6531840*epsilon) - 899*f_3/(1244160*epsilon**2) - 13*f_5/(34560*epsilon**2) - pi**4/(165888*epsilon**2) + 27409/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 9377/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","28707":"-5481823/(29023764480*epsilon) + 2395987/(9674588160*epsilon**2) - 45853/(201553920*epsilon**3) + 11801/(67184640*epsilon**4) - 17/(155520*epsilon**5) + 1/(29160*epsilon**6)","28708":"-5481823/(29023764480*epsilon) + 2395987/(9674588160*epsilon**2) - 45853/(201553920*epsilon**3) + 11801/(67184640*epsilon**4) - 17/(155520*epsilon**5) + 1/(29160*epsilon**6)","28709":"-103*f_3/(8398080*epsilon) + f_5/(829440*epsilon) - 390901/(29023764480*epsilon) - 7*pi**4/(268738560*epsilon) + 19*f_3/(4478976*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 50633/(4837294080*epsilon**2) - f_3/(233280*epsilon**3) + 1397/(80621568*epsilon**3) - 2921/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28710":"-103*f_3/(8398080*epsilon) + f_5/(829440*epsilon) - 390901/(29023764480*epsilon) - 7*pi**4/(268738560*epsilon) + 19*f_3/(4478976*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 50633/(4837294080*epsilon**2) - f_3/(233280*epsilon**3) + 1397/(80621568*epsilon**3) - 2921/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28711":"-17*f_3**2/(103680*epsilon) - 23*f_3/(349920*epsilon) + 139*f_5/(207360*epsilon) - 1333/(6718464*epsilon) - 13*pi**4/(13996800*epsilon) - pi**6/(13063680*epsilon) - 233*f_3/(466560*epsilon**2) - f_5/(5760*epsilon**2) + 67/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1/(5832*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28712":"-17*f_3**2/(103680*epsilon) - 23*f_3/(349920*epsilon) + 139*f_5/(207360*epsilon) - 1333/(6718464*epsilon) - 13*pi**4/(13996800*epsilon) - pi**6/(13063680*epsilon) - 233*f_3/(466560*epsilon**2) - f_5/(5760*epsilon**2) + 67/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1/(5832*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28713":"f_3**2/(17280*epsilon) + 1801*f_3/(5598720*epsilon) - f_5/(34560*epsilon) - pi**6/(4898880*epsilon) - 79*pi**4/(55987200*epsilon) - 2309/(33592320*epsilon) - 121*f_3/(233280*epsilon**2) + f_5/(8640*epsilon**2) + 163/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 49/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28714":"f_3**2/(17280*epsilon) + 1801*f_3/(5598720*epsilon) - f_5/(34560*epsilon) - pi**6/(4898880*epsilon) - 79*pi**4/(55987200*epsilon) - 2309/(33592320*epsilon) - 121*f_3/(233280*epsilon**2) + f_5/(8640*epsilon**2) + 163/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 49/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28715":"797*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 11*pi**4/(223948800*epsilon) + 57977/(14511882240*epsilon) - 11*f_3/(1866240*epsilon**2) - 86749/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 5561/(161243136*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28716":"797*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 11*pi**4/(223948800*epsilon) + 57977/(14511882240*epsilon) - 11*f_3/(1866240*epsilon**2) - 86749/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 5561/(161243136*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28717":"f_3/(62208*epsilon) + 5*f_5/(248832*epsilon) - pi**4/(1166400*epsilon) + 243617/(3224862720*epsilon) + 107*f_3/(1244160*epsilon**2) - 3407/(26873856*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 389/(1866240*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","28718":"f_3/(62208*epsilon) + 5*f_5/(248832*epsilon) - pi**4/(1166400*epsilon) + 243617/(3224862720*epsilon) + 107*f_3/(1244160*epsilon**2) - 3407/(26873856*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 389/(1866240*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","28719":"7*f_3/(414720*epsilon) - pi**4/(9331200*epsilon) + 5447/(4837294080*epsilon) - f_3/(17280*epsilon**2) + 137/(80621568*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 13/(2099520*epsilon**3) + 227/(2799360*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","28720":"7*f_3/(414720*epsilon) - pi**4/(9331200*epsilon) + 5447/(4837294080*epsilon) - f_3/(17280*epsilon**2) + 137/(80621568*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 13/(2099520*epsilon**3) + 227/(2799360*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","28721":"127*f_3/(4976640*epsilon) + 7*f_5/(3732480*epsilon) - pi**4/(16796160*epsilon) + 4628149/(87071293440*epsilon) - f_3/(139968*epsilon**2) - 1013777/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 51527/(1209323520*epsilon**3) - 3551/(201553920*epsilon**4) + 7/(1399680*epsilon**5) - 1/(1399680*epsilon**6)","28722":"461*f_3/(5598720*epsilon) + 59*f_5/(311040*epsilon) - 234619/(1612431360*epsilon) - 7*pi**4/(27993600*epsilon) + 139*f_3/(1866240*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 113/(26873856*epsilon**2) - 7*f_3/(155520*epsilon**3) - 6547/(67184640*epsilon**3) - 89/(2799360*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28723":"461*f_3/(5598720*epsilon) + 59*f_5/(311040*epsilon) - 234619/(1612431360*epsilon) - 7*pi**4/(27993600*epsilon) + 139*f_3/(1866240*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 113/(26873856*epsilon**2) - 7*f_3/(155520*epsilon**3) - 6547/(67184640*epsilon**3) - 89/(2799360*epsilon**4) + 157/(466560*epsilon**5) - 1/(4860*epsilon**6)","28724":"67*f_3/(1244160*epsilon) - f_5/(38880*epsilon) - pi**4/(7464960*epsilon) - 1147/(201553920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2073600*epsilon**2) - 1073/(107495424*epsilon**2) - f_3/(17280*epsilon**3) + 1157/(89579520*epsilon**3) - 263/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","28725":"67*f_3/(1244160*epsilon) - f_5/(38880*epsilon) - pi**4/(7464960*epsilon) - 1147/(201553920*epsilon) + 11*f_3/(124416*epsilon**2) - pi**4/(2073600*epsilon**2) - 1073/(107495424*epsilon**2) - f_3/(17280*epsilon**3) + 1157/(89579520*epsilon**3) - 263/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","28726":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 4243*f_3/(5598720*epsilon) - 329*f_5/(174960*epsilon) - 323*f_7/(1244160*epsilon) - 73*pi**4/(55987200*epsilon) + 1403/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 89*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 37/(93312*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(1166400*epsilon**2) + f_3/(9720*epsilon**3) - f_5/(3888*epsilon**3) + 17/(38880*epsilon**3) - 1/(6480*epsilon**4)","28727":"43*f_3**2/(233280*epsilon) - pi**4*f_3/(1166400*epsilon) + 4243*f_3/(5598720*epsilon) - 329*f_5/(174960*epsilon) - 323*f_7/(1244160*epsilon) - 73*pi**4/(55987200*epsilon) + 1403/(11197440*epsilon) + 43*pi**6/(35271936*epsilon) - f_3**2/(19440*epsilon**2) - 89*f_3/(233280*epsilon**2) + 43*f_5/(46656*epsilon**2) - 37/(93312*epsilon**2) - pi**6/(2939328*epsilon**2) + pi**4/(1166400*epsilon**2) + f_3/(9720*epsilon**3) - f_5/(3888*epsilon**3) + 17/(38880*epsilon**3) - 1/(6480*epsilon**4)","28728":"47*f_3/(2985984*epsilon) - f_5/(92160*epsilon) - 245149/(9674588160*epsilon) + pi**4/(4665600*epsilon) - 103*f_3/(2488320*epsilon**2) - 5029/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(34560*epsilon**3) + 119/(26873856*epsilon**3) + 599/(7464960*epsilon**4) - 119/(933120*epsilon**5) + 1/(17280*epsilon**6)","28729":"47*f_3/(2985984*epsilon) - f_5/(92160*epsilon) - 245149/(9674588160*epsilon) + pi**4/(4665600*epsilon) - 103*f_3/(2488320*epsilon**2) - 5029/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(34560*epsilon**3) + 119/(26873856*epsilon**3) + 599/(7464960*epsilon**4) - 119/(933120*epsilon**5) + 1/(17280*epsilon**6)","28730":"-f_3**2/(1244160*epsilon) + 15263*f_3/(161243136*epsilon) + 497*f_5/(22394880*epsilon) - 361471/(3224862720*epsilon) - 299*pi**4/(895795200*epsilon) - pi**6/(235146240*epsilon) - 299*f_3/(7464960*epsilon**2) - 7*f_5/(1866240*epsilon**2) + 71*pi**4/(671846400*epsilon**2) + 192133/(1612431360*epsilon**2) + 71*f_3/(5598720*epsilon**3) - 463/(5598720*epsilon**3) - pi**4/(55987200*epsilon**3) - f_3/(466560*epsilon**4) + 581/(11197440*epsilon**4) - 1/(58320*epsilon**5)","28731":"-f_3**2/(1244160*epsilon) + 15263*f_3/(161243136*epsilon) + 497*f_5/(22394880*epsilon) - 361471/(3224862720*epsilon) - 299*pi**4/(895795200*epsilon) - pi**6/(235146240*epsilon) - 299*f_3/(7464960*epsilon**2) - 7*f_5/(1866240*epsilon**2) + 71*pi**4/(671846400*epsilon**2) + 192133/(1612431360*epsilon**2) + 71*f_3/(5598720*epsilon**3) - 463/(5598720*epsilon**3) - pi**4/(55987200*epsilon**3) - f_3/(466560*epsilon**4) + 581/(11197440*epsilon**4) - 1/(58320*epsilon**5)","28732":"13*f_3**2/(311040*epsilon) - 3067*f_3/(11197440*epsilon) + 77*f_5/(186624*epsilon) - 19259/(179159040*epsilon) - pi**6/(23514624*epsilon) + pi**4/(829440*epsilon) + 67*f_3/(233280*epsilon**2) - 23*f_5/(155520*epsilon**2) - pi**4/(345600*epsilon**2) + 13577/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 89/(3732480*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","28733":"13*f_3**2/(311040*epsilon) - 3067*f_3/(11197440*epsilon) + 77*f_5/(186624*epsilon) - 19259/(179159040*epsilon) - pi**6/(23514624*epsilon) + pi**4/(829440*epsilon) + 67*f_3/(233280*epsilon**2) - 23*f_5/(155520*epsilon**2) - pi**4/(345600*epsilon**2) + 13577/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 89/(3732480*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","28734":"-797*f_3/(7464960*epsilon) + 29*f_5/(155520*epsilon) - 19*pi**4/(12441600*epsilon) + 314087/(9674588160*epsilon) + 7*f_3/(62208*epsilon**2) - pi**4/(3110400*epsilon**2) + 45697/(806215680*epsilon**2) - f_3/(25920*epsilon**3) + 1721/(7464960*epsilon**3) - 1867/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","28735":"-797*f_3/(7464960*epsilon) + 29*f_5/(155520*epsilon) - 19*pi**4/(12441600*epsilon) + 314087/(9674588160*epsilon) + 7*f_3/(62208*epsilon**2) - pi**4/(3110400*epsilon**2) + 45697/(806215680*epsilon**2) - f_3/(25920*epsilon**3) + 1721/(7464960*epsilon**3) - 1867/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","28736":"-71*f_3/(933120*epsilon) + 23*f_5/(1244160*epsilon) - 29*pi**4/(37324800*epsilon) + 335821/(1612431360*epsilon) - 101*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 7025/(53747712*epsilon**2) + f_3/(17280*epsilon**3) - 1549/(4478976*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28737":"-71*f_3/(933120*epsilon) + 23*f_5/(1244160*epsilon) - 29*pi**4/(37324800*epsilon) + 335821/(1612431360*epsilon) - 101*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 7025/(53747712*epsilon**2) + f_3/(17280*epsilon**3) - 1549/(4478976*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28738":"1109*f_3/(7464960*epsilon) - f_5/(311040*epsilon) - 391259/(4837294080*epsilon) - 11*pi**4/(24883200*epsilon) - 29*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 10489/(80621568*epsilon**2) + f_3/(17280*epsilon**3) - 2039/(22394880*epsilon**3) - 1237/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","28739":"1109*f_3/(7464960*epsilon) - f_5/(311040*epsilon) - 391259/(4837294080*epsilon) - 11*pi**4/(24883200*epsilon) - 29*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 10489/(80621568*epsilon**2) + f_3/(17280*epsilon**3) - 2039/(22394880*epsilon**3) - 1237/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","28740":"-14003987/(130606940160*epsilon) + 1132723/(14511882240*epsilon**2) - 23857/(725594112*epsilon**3) + 137/(13436928*epsilon**4) - 11/(5038848*epsilon**5) + 1/(4199040*epsilon**6)","28741":"1751*f_3/(16796160*epsilon) + 7*f_5/(1866240*epsilon) - 7296607/(29023764480*epsilon) - 13*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(55987200*epsilon**2) + 104237/(1451188224*epsilon**2) + f_3/(466560*epsilon**3) + 30559/(201553920*epsilon**3) - 6229/(50388480*epsilon**4) + 7/(174960*epsilon**5) - 1/(174960*epsilon**6)","28742":"149*f_3/(8398080*epsilon) + f_5/(414720*epsilon) - 47*pi**4/(223948800*epsilon) - 67789/(3627970560*epsilon) + f_3/(933120*epsilon**2) - 70331/(1612431360*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 6383/(67184640*epsilon**3) - 2861/(33592320*epsilon**4) + 19/(466560*epsilon**5) - 1/(116640*epsilon**6)","28743":"149*f_3/(8398080*epsilon) + f_5/(414720*epsilon) - 47*pi**4/(223948800*epsilon) - 67789/(3627970560*epsilon) + f_3/(933120*epsilon**2) - 70331/(1612431360*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 6383/(67184640*epsilon**3) - 2861/(33592320*epsilon**4) + 19/(466560*epsilon**5) - 1/(116640*epsilon**6)","28744":"-f_3/(746496*epsilon) + 7*f_5/(414720*epsilon) - 17*pi**4/(74649600*epsilon) + 11191/(1209323520*epsilon) + 11*f_3/(155520*epsilon**2) - 13159/(1612431360*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 413/(3359232*epsilon**3) + 169/(1119744*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","28745":"-f_3/(746496*epsilon) + 7*f_5/(414720*epsilon) - 17*pi**4/(74649600*epsilon) + 11191/(1209323520*epsilon) + 11*f_3/(155520*epsilon**2) - 13159/(1612431360*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 413/(3359232*epsilon**3) + 169/(1119744*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","28746":"-77*f_3/(11197440*epsilon) + pi**4/(111974400*epsilon) + 402931/(2902376448*epsilon) + f_3/(933120*epsilon**2) - 1033717/(9674588160*epsilon**2) - 9841/(403107840*epsilon**3) + 6283/(67184640*epsilon**4) - 79/(933120*epsilon**5) + 7/(233280*epsilon**6)","28747":"-77*f_3/(11197440*epsilon) + pi**4/(111974400*epsilon) + 402931/(2902376448*epsilon) + f_3/(933120*epsilon**2) - 1033717/(9674588160*epsilon**2) - 9841/(403107840*epsilon**3) + 6283/(67184640*epsilon**4) - 79/(933120*epsilon**5) + 7/(233280*epsilon**6)","28748":"-137*f_3/(7464960*epsilon) + 23*f_5/(414720*epsilon) - 591263/(4837294080*epsilon) + 11*pi**4/(37324800*epsilon) + 11*f_3/(311040*epsilon**2) - pi**4/(12441600*epsilon**2) + 104641/(806215680*epsilon**2) - f_3/(103680*epsilon**3) - 361/(2799360*epsilon**3) + 121/(699840*epsilon**4) - 5/(46656*epsilon**5) + 1/(38880*epsilon**6)","28749":"-187*f_3/(559872*epsilon) + 7*f_5/(311040*epsilon) - 58943/(7255941120*epsilon) + 17*pi**4/(27993600*epsilon) + 17*f_3/(58320*epsilon**2) - pi**4/(1866240*epsilon**2) + 517399/(4837294080*epsilon**2) - f_3/(15552*epsilon**3) - 8407/(40310784*epsilon**3) + 1757/(8398080*epsilon**4) - 29/(279936*epsilon**5) + 1/(46656*epsilon**6)","28750":"125*f_3/(746496*epsilon) - 307*f_5/(1244160*epsilon) + pi**4/(2764800*epsilon) + 44951/(806215680*epsilon) - 35*f_3/(124416*epsilon**2) + pi**4/(1382400*epsilon**2) + 51371/(537477120*epsilon**2) + f_3/(11520*epsilon**3) + 181/(3732480*epsilon**3) - 367/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28751":"125*f_3/(746496*epsilon) - 307*f_5/(1244160*epsilon) + pi**4/(2764800*epsilon) + 44951/(806215680*epsilon) - 35*f_3/(124416*epsilon**2) + pi**4/(1382400*epsilon**2) + 51371/(537477120*epsilon**2) + f_3/(11520*epsilon**3) + 181/(3732480*epsilon**3) - 367/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28752":"-11*f_3/(1866240*epsilon) - 113593/(1612431360*epsilon) + f_3/(77760*epsilon**2) + 29911/(134369280*epsilon**2) - 737/(2239488*epsilon**3) + 47/(124416*epsilon**4) - 1/(3888*epsilon**5) + 1/(12960*epsilon**6)","28753":"-11*f_3/(1866240*epsilon) - 113593/(1612431360*epsilon) + f_3/(77760*epsilon**2) + 29911/(134369280*epsilon**2) - 737/(2239488*epsilon**3) + 47/(124416*epsilon**4) - 1/(3888*epsilon**5) + 1/(12960*epsilon**6)","28754":"-437*f_3/(22394880*epsilon) + 53*f_5/(622080*epsilon) - 96149/(1934917632*epsilon) + 13*pi**4/(18662400*epsilon) + f_3/(207360*epsilon**2) - pi**4/(4665600*epsilon**2) + 2779/(302330880*epsilon**2) - f_3/(38880*epsilon**3) - 269/(3359232*epsilon**3) + 553/(4199040*epsilon**4) - 7/(93312*epsilon**5) + 1/(58320*epsilon**6)","28755":"-29*f_3/(311040*epsilon) + 17*f_5/(1244160*epsilon) + 41*pi**4/(74649600*epsilon) + 85541/(806215680*epsilon) - 7*f_3/(124416*epsilon**2) - 44029/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 637/(3732480*epsilon**3) - 439/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28756":"-29*f_3/(311040*epsilon) + 17*f_5/(1244160*epsilon) + 41*pi**4/(74649600*epsilon) + 85541/(806215680*epsilon) - 7*f_3/(124416*epsilon**2) - 44029/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 637/(3732480*epsilon**3) - 439/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28757":"89*f_3**2/(311040*epsilon) - 1337*f_3/(5598720*epsilon) - 29*f_5/(186624*epsilon) - 5*pi**6/(23514624*epsilon) + pi**4/(2332800*epsilon) + 21403/(134369280*epsilon) + 361*f_3/(933120*epsilon**2) + 17*f_5/(155520*epsilon**2) - pi**4/(345600*epsilon**2) + 203/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","28758":"89*f_3**2/(311040*epsilon) - 1337*f_3/(5598720*epsilon) - 29*f_5/(186624*epsilon) - 5*pi**6/(23514624*epsilon) + pi**4/(2332800*epsilon) + 21403/(134369280*epsilon) + 361*f_3/(933120*epsilon**2) + 17*f_5/(155520*epsilon**2) - pi**4/(345600*epsilon**2) + 203/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","28759":"-23*f_3/(622080*epsilon) + f_5/(7776*epsilon) - 11569/(806215680*epsilon) + 7*pi**4/(37324800*epsilon) + 37*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 323/(537477120*epsilon**2) - f_3/(51840*epsilon**3) + 559/(3732480*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28760":"-23*f_3/(622080*epsilon) + f_5/(7776*epsilon) - 11569/(806215680*epsilon) + 7*pi**4/(37324800*epsilon) + 37*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 323/(537477120*epsilon**2) - f_3/(51840*epsilon**3) + 559/(3732480*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28761":"571*f_3/(1866240*epsilon) + 23*f_5/(622080*epsilon) - 285439/(806215680*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(23040*epsilon**2) + pi**4/(2073600*epsilon**2) + 110339/(537477120*epsilon**2) + f_3/(17280*epsilon**3) + 391/(3732480*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28762":"571*f_3/(1866240*epsilon) + 23*f_5/(622080*epsilon) - 285439/(806215680*epsilon) + pi**4/(4665600*epsilon) - 7*f_3/(23040*epsilon**2) + pi**4/(2073600*epsilon**2) + 110339/(537477120*epsilon**2) + f_3/(17280*epsilon**3) + 391/(3732480*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28763":"7*f_3**2/(77760*epsilon) - 5341*f_3/(11197440*epsilon) - 433*f_5/(1866240*epsilon) + pi**6/(16796160*epsilon) + 157*pi**4/(111974400*epsilon) + 68177/(134369280*epsilon) + 119*f_3/(233280*epsilon**2) + f_5/(9720*epsilon**2) - 6593/(11197440*epsilon**2) - 23*pi**4/(9331200*epsilon**2) - 23*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1477/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(62208*epsilon**4) + 1/(25920*epsilon**5)","28764":"7*f_3**2/(77760*epsilon) - 5341*f_3/(11197440*epsilon) - 433*f_5/(1866240*epsilon) + pi**6/(16796160*epsilon) + 157*pi**4/(111974400*epsilon) + 68177/(134369280*epsilon) + 119*f_3/(233280*epsilon**2) + f_5/(9720*epsilon**2) - 6593/(11197440*epsilon**2) - 23*pi**4/(9331200*epsilon**2) - 23*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1477/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(62208*epsilon**4) + 1/(25920*epsilon**5)","28765":"-127*f_3/(1866240*epsilon) - 7*f_5/(155520*epsilon) + 206249/(4837294080*epsilon) + pi**4/(1036800*epsilon) - 29*f_3/(311040*epsilon**2) - pi**4/(777600*epsilon**2) - 7873/(80621568*epsilon**2) + 7*f_3/(51840*epsilon**3) + 3809/(22394880*epsilon**3) - 1061/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28766":"-127*f_3/(1866240*epsilon) - 7*f_5/(155520*epsilon) + 206249/(4837294080*epsilon) + pi**4/(1036800*epsilon) - 29*f_3/(311040*epsilon**2) - pi**4/(777600*epsilon**2) - 7873/(80621568*epsilon**2) + 7*f_3/(51840*epsilon**3) + 3809/(22394880*epsilon**3) - 1061/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28767":"f_3**2/(19440*epsilon) - 767*f_3/(5598720*epsilon) - 17*f_5/(933120*epsilon) - pi**6/(8398080*epsilon) - 49*pi**4/(55987200*epsilon) + 16507/(33592320*epsilon) - 61*f_3/(233280*epsilon**2) + 7*f_5/(38880*epsilon**2) - 19/(139968*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 5/(46656*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28768":"f_3**2/(19440*epsilon) - 767*f_3/(5598720*epsilon) - 17*f_5/(933120*epsilon) - pi**6/(8398080*epsilon) - 49*pi**4/(55987200*epsilon) + 16507/(33592320*epsilon) - 61*f_3/(233280*epsilon**2) + 7*f_5/(38880*epsilon**2) - 19/(139968*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 5/(46656*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28769":"-779*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 103207/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7661/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 517/(40310784*epsilon**3) - 3377/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28770":"-779*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 103207/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7661/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 517/(40310784*epsilon**3) - 3377/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28771":"-43*f_3/(699840*epsilon) + f_5/(138240*epsilon) - 121*pi**4/(223948800*epsilon) + 101101/(1209323520*epsilon) + 49*f_3/(373248*epsilon**2) - 41311/(1612431360*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) - 1217/(8398080*epsilon**3) + 881/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","28772":"-43*f_3/(699840*epsilon) + f_5/(138240*epsilon) - 121*pi**4/(223948800*epsilon) + 101101/(1209323520*epsilon) + 49*f_3/(373248*epsilon**2) - 41311/(1612431360*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) - 1217/(8398080*epsilon**3) + 881/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","28773":"1519*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 65011/(1209323520*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(466560*epsilon**2) + 1879/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 2411/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","28774":"1519*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 65011/(1209323520*epsilon) + 17*pi**4/(223948800*epsilon) - 37*f_3/(466560*epsilon**2) + 1879/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 2411/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","28775":"1771*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) - 2738293/(29023764480*epsilon) - pi**4/(5598720*epsilon) - f_3/(46656*epsilon**2) + pi**4/(37324800*epsilon**2) + 729689/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 2861/(13436928*epsilon**3) + 1547/(6718464*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","28776":"1771*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) - 2738293/(29023764480*epsilon) - pi**4/(5598720*epsilon) - f_3/(46656*epsilon**2) + pi**4/(37324800*epsilon**2) + 729689/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 2861/(13436928*epsilon**3) + 1547/(6718464*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","28777":"-2911*f_3/(134369280*epsilon) + f_5/(414720*epsilon) + 7*pi**4/(1343692800*epsilon) + 7751/(358318080*epsilon) + 223*f_3/(11197440*epsilon**2) - 32773/(1209323520*epsilon**2) - pi**4/(22394880*epsilon**2) - f_3/(186624*epsilon**3) + 2479/(67184640*epsilon**3) - 119/(2799360*epsilon**4) + 41/(1399680*epsilon**5) - 1/(116640*epsilon**6)","28778":"-2911*f_3/(134369280*epsilon) + f_5/(414720*epsilon) + 7*pi**4/(1343692800*epsilon) + 7751/(358318080*epsilon) + 223*f_3/(11197440*epsilon**2) - 32773/(1209323520*epsilon**2) - pi**4/(22394880*epsilon**2) - f_3/(186624*epsilon**3) + 2479/(67184640*epsilon**3) - 119/(2799360*epsilon**4) + 41/(1399680*epsilon**5) - 1/(116640*epsilon**6)","28779":"17*f_3**2/(311040*epsilon) - 1973*f_3/(5598720*epsilon) + 53*f_5/(933120*epsilon) - 19*pi**6/(117573120*epsilon) - 67*pi**4/(55987200*epsilon) + 11387/(16796160*epsilon) - 13*f_3/(58320*epsilon**2) + 53*f_5/(155520*epsilon**2) - 67/(349920*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28780":"17*f_3**2/(311040*epsilon) - 1973*f_3/(5598720*epsilon) + 53*f_5/(933120*epsilon) - 19*pi**6/(117573120*epsilon) - 67*pi**4/(55987200*epsilon) + 11387/(16796160*epsilon) - 13*f_3/(58320*epsilon**2) + 53*f_5/(155520*epsilon**2) - 67/(349920*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28781":"53*f_3**2/(311040*epsilon) - 2399*f_3/(5598720*epsilon) + 31*f_5/(116640*epsilon) - 19*pi**6/(117573120*epsilon) - 73*pi**4/(55987200*epsilon) + 12949/(33592320*epsilon) - 11*f_3/(46656*epsilon**2) + 23*f_5/(155520*epsilon**2) - 11/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 37/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28782":"53*f_3**2/(311040*epsilon) - 2399*f_3/(5598720*epsilon) + 31*f_5/(116640*epsilon) - 19*pi**6/(117573120*epsilon) - 73*pi**4/(55987200*epsilon) + 12949/(33592320*epsilon) - 11*f_3/(46656*epsilon**2) + 23*f_5/(155520*epsilon**2) - 11/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 37/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28783":"-23*f_3**2/(311040*epsilon) + 1099*f_3/(5598720*epsilon) - 91*f_5/(466560*epsilon) - pi**4/(2239488*epsilon) + pi**6/(117573120*epsilon) + 287/(1679616*epsilon) - 19*f_3/(58320*epsilon**2) - 17*f_5/(155520*epsilon**2) - 19/(349920*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 19/(233280*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28784":"-23*f_3**2/(311040*epsilon) + 1099*f_3/(5598720*epsilon) - 91*f_5/(466560*epsilon) - pi**4/(2239488*epsilon) + pi**6/(117573120*epsilon) + 287/(1679616*epsilon) - 19*f_3/(58320*epsilon**2) - 17*f_5/(155520*epsilon**2) - 19/(349920*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 19/(233280*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28785":"527*f_3/(4478976*epsilon) - 23*f_5/(622080*epsilon) - 21947/(201553920*epsilon) - 79*pi**4/(223948800*epsilon) - 79*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 49459/(806215680*epsilon**2) + f_3/(155520*epsilon**3) - 431/(7464960*epsilon**3) + 1487/(11197440*epsilon**4) - 19/(155520*epsilon**5) + 1/(25920*epsilon**6)","28786":"527*f_3/(4478976*epsilon) - 23*f_5/(622080*epsilon) - 21947/(201553920*epsilon) - 79*pi**4/(223948800*epsilon) - 79*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 49459/(806215680*epsilon**2) + f_3/(155520*epsilon**3) - 431/(7464960*epsilon**3) + 1487/(11197440*epsilon**4) - 19/(155520*epsilon**5) + 1/(25920*epsilon**6)","28787":"-77*f_3/(11197440*epsilon) - 6422453/(29023764480*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) + 811097/(2418647040*epsilon**2) - 83731/(403107840*epsilon**3) + 2957/(33592320*epsilon**4) - 5/(186624*epsilon**5) + 1/(233280*epsilon**6)","28788":"-77*f_3/(11197440*epsilon) - 6422453/(29023764480*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) + 811097/(2418647040*epsilon**2) - 83731/(403107840*epsilon**3) + 2957/(33592320*epsilon**4) - 5/(186624*epsilon**5) + 1/(233280*epsilon**6)","28789":"571*f_3/(7464960*epsilon) + 49*f_5/(622080*epsilon) - 536629/(4837294080*epsilon) + 13*pi**4/(74649600*epsilon) - 19*f_3/(207360*epsilon**2) - 259/(80621568*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2009/(22394880*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28790":"571*f_3/(7464960*epsilon) + 49*f_5/(622080*epsilon) - 536629/(4837294080*epsilon) + 13*pi**4/(74649600*epsilon) - 19*f_3/(207360*epsilon**2) - 259/(80621568*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2009/(22394880*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28791":"-91*f_3/(1866240*epsilon) + f_5/(311040*epsilon) - 7*pi**4/(9331200*epsilon) + 156301/(2418647040*epsilon) - 7*f_3/(77760*epsilon**2) + pi**4/(3110400*epsilon**2) + 46279/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 709/(3732480*epsilon**3) - 211/(2799360*epsilon**4) + 11/(46656*epsilon**5) - 1/(9720*epsilon**6)","28792":"2159*f_3/(3732480*epsilon) - f_5/(23040*epsilon) - 378157/(806215680*epsilon) - 7*pi**4/(4147200*epsilon) - 85*f_3/(124416*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 56527/(107495424*epsilon**2) + 11*f_3/(51840*epsilon**3) - 641/(3732480*epsilon**3) - 277/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28793":"2159*f_3/(3732480*epsilon) - f_5/(23040*epsilon) - 378157/(806215680*epsilon) - 7*pi**4/(4147200*epsilon) - 85*f_3/(124416*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 56527/(107495424*epsilon**2) + 11*f_3/(51840*epsilon**3) - 641/(3732480*epsilon**3) - 277/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","28794":"-f_3**2/(7776*epsilon) + 4511*f_3/(5598720*epsilon) + 103*f_5/(466560*epsilon) - 135067/(100776960*epsilon) + pi**6/(8398080*epsilon) + 97*pi**4/(55987200*epsilon) + 47*f_3/(466560*epsilon**2) - 29*f_5/(77760*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 12217/(22394880*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1061/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 223/(466560*epsilon**4) + 1/(7776*epsilon**5)","28795":"-f_3**2/(7776*epsilon) + 4511*f_3/(5598720*epsilon) + 103*f_5/(466560*epsilon) - 135067/(100776960*epsilon) + pi**6/(8398080*epsilon) + 97*pi**4/(55987200*epsilon) + 47*f_3/(466560*epsilon**2) - 29*f_5/(77760*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 12217/(22394880*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1061/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 223/(466560*epsilon**4) + 1/(7776*epsilon**5)","28796":"7*f_3**2/(62208*epsilon) + 1901*f_3/(2799360*epsilon) - 1259*f_5/(1866240*epsilon) - pi**4/(559872*epsilon) - 19*pi**6/(117573120*epsilon) + 2951/(16796160*epsilon) - 119*f_3/(466560*epsilon**2) + 23*f_5/(155520*epsilon**2) + 37/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 23/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28797":"421*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 43571/(906992640*epsilon) + 13*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - 28343/(604661760*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 1183/(33592320*epsilon**3) + 661/(8398080*epsilon**4) - 7/(69984*epsilon**5) + 1/(29160*epsilon**6)","28798":"797*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 11*pi**4/(223948800*epsilon) + 57977/(14511882240*epsilon) - 11*f_3/(1866240*epsilon**2) - 86749/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 5561/(161243136*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28799":"797*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 11*pi**4/(223948800*epsilon) + 57977/(14511882240*epsilon) - 11*f_3/(1866240*epsilon**2) - 86749/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 5561/(161243136*epsilon**3) + 6043/(67184640*epsilon**4) - 757/(5598720*epsilon**5) + 5/(93312*epsilon**6)","28800":"13*f_3**2/(414720*epsilon) - 869*f_3/(7464960*epsilon) - 119*f_5/(1244160*epsilon) - pi**6/(26127360*epsilon) + 271*pi**4/(447897600*epsilon) + 19361/(119439360*epsilon) + 13*f_3/(82944*epsilon**2) + 7*f_5/(69120*epsilon**2) - 3719/(35831808*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(2073600*epsilon**3) + 1477/(7464960*epsilon**3) + f_3/(17280*epsilon**4) - 101/(248832*epsilon**4) + 1/(4320*epsilon**5)","28801":"13*f_3**2/(414720*epsilon) - 869*f_3/(7464960*epsilon) - 119*f_5/(1244160*epsilon) - pi**6/(26127360*epsilon) + 271*pi**4/(447897600*epsilon) + 19361/(119439360*epsilon) + 13*f_3/(82944*epsilon**2) + 7*f_5/(69120*epsilon**2) - 3719/(35831808*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(2073600*epsilon**3) + 1477/(7464960*epsilon**3) + f_3/(17280*epsilon**4) - 101/(248832*epsilon**4) + 1/(4320*epsilon**5)","28802":"-425*f_3/(2239488*epsilon) - 7*f_5/(622080*epsilon) + 89*pi**4/(223948800*epsilon) + 7559881/(29023764480*epsilon) + 89*f_3/(1866240*epsilon**2) - 271273/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 5137/(22394880*epsilon**3) + 4051/(16796160*epsilon**4) - 17/(174960*epsilon**5) + 1/(58320*epsilon**6)","28803":"-425*f_3/(2239488*epsilon) - 7*f_5/(622080*epsilon) + 89*pi**4/(223948800*epsilon) + 7559881/(29023764480*epsilon) + 89*f_3/(1866240*epsilon**2) - 271273/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 5137/(22394880*epsilon**3) + 4051/(16796160*epsilon**4) - 17/(174960*epsilon**5) + 1/(58320*epsilon**6)","28804":"323*f_3/(373248*epsilon) + 7*f_5/(11520*epsilon) - 7274263/(4837294080*epsilon) - pi**4/(1036800*epsilon) - 403*f_3/(311040*epsilon**2) + pi**4/(777600*epsilon**2) + 526663/(403107840*epsilon**2) + 23*f_3/(51840*epsilon**3) - 8863/(22394880*epsilon**3) - 413/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","28805":"23*f_3/(933120*epsilon) - pi**4/(18662400*epsilon) + 35027/(604661760*epsilon) - 49*f_3/(622080*epsilon**2) - 16303/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1475/(13436928*epsilon**3) + 937/(2799360*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28806":"23*f_3/(933120*epsilon) - pi**4/(18662400*epsilon) + 35027/(604661760*epsilon) - 49*f_3/(622080*epsilon**2) - 16303/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1475/(13436928*epsilon**3) + 937/(2799360*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28807":"23*f_3/(933120*epsilon) - pi**4/(18662400*epsilon) + 35027/(604661760*epsilon) - 49*f_3/(622080*epsilon**2) - 16303/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1475/(13436928*epsilon**3) + 937/(2799360*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28808":"23*f_3/(933120*epsilon) - pi**4/(18662400*epsilon) + 35027/(604661760*epsilon) - 49*f_3/(622080*epsilon**2) - 16303/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1475/(13436928*epsilon**3) + 937/(2799360*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","28809":"5*f_3/(93312*epsilon) - 19*pi**4/(111974400*epsilon) + 3092273/(43535646720*epsilon) - 17*f_3/(622080*epsilon**2) - 329819/(3627970560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 56731/(604661760*epsilon**3) - 433/(6298560*epsilon**4) + 25/(839808*epsilon**5) - 1/(174960*epsilon**6)","28810":"5*f_3/(93312*epsilon) - 19*pi**4/(111974400*epsilon) + 3092273/(43535646720*epsilon) - 17*f_3/(622080*epsilon**2) - 329819/(3627970560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 56731/(604661760*epsilon**3) - 433/(6298560*epsilon**4) + 25/(839808*epsilon**5) - 1/(174960*epsilon**6)","28811":"149*f_3/(8398080*epsilon) + f_5/(414720*epsilon) - 47*pi**4/(223948800*epsilon) - 67789/(3627970560*epsilon) + f_3/(933120*epsilon**2) - 70331/(1612431360*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 6383/(67184640*epsilon**3) - 2861/(33592320*epsilon**4) + 19/(466560*epsilon**5) - 1/(116640*epsilon**6)","28812":"149*f_3/(8398080*epsilon) + f_5/(414720*epsilon) - 47*pi**4/(223948800*epsilon) - 67789/(3627970560*epsilon) + f_3/(933120*epsilon**2) - 70331/(1612431360*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 6383/(67184640*epsilon**3) - 2861/(33592320*epsilon**4) + 19/(466560*epsilon**5) - 1/(116640*epsilon**6)","28813":"-169*f_3/(2799360*epsilon) - 19*f_5/(124416*epsilon) - pi**4/(55987200*epsilon) + 6199/(56687040*epsilon) + 197*f_3/(1866240*epsilon**2) - 919/(1209323520*epsilon**2) + 7*pi**4/(18662400*epsilon**2) - f_3/(19440*epsilon**3) - 2641/(33592320*epsilon**3) + 1403/(16796160*epsilon**4) - 7/(174960*epsilon**5) + 1/(116640*epsilon**6)","28814":"-11*f_3**2/(311040*epsilon) + 43*f_3/(699840*epsilon) + 49*f_5/(373248*epsilon) - 54863/(268738560*epsilon) - pi**6/(23514624*epsilon) + 7*pi**4/(18662400*epsilon) + 271*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) + 1319/(11197440*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1/(11520*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(12960*epsilon**5)","28815":"-11*f_3**2/(311040*epsilon) + 43*f_3/(699840*epsilon) + 49*f_5/(373248*epsilon) - 54863/(268738560*epsilon) - pi**6/(23514624*epsilon) + 7*pi**4/(18662400*epsilon) + 271*f_3/(1866240*epsilon**2) - 7*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) + 1319/(11197440*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1/(11520*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(12960*epsilon**5)","28816":"-f_3**2/(5760*epsilon) + 6101*f_3/(67184640*epsilon) - 137*f_5/(466560*epsilon) + pi**6/(13063680*epsilon) + 1001*pi**4/(671846400*epsilon) + 220127/(806215680*epsilon) + 457*f_3/(2799360*epsilon**2) + 29*f_5/(155520*epsilon**2) - 2177/(6718464*epsilon**2) - 13*pi**4/(6998400*epsilon**2) - 13*f_3/(58320*epsilon**3) + pi**4/(2332800*epsilon**3) + 761/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 29/(233280*epsilon**4) + 1/(38880*epsilon**5)","28817":"-f_3**2/(5760*epsilon) + 6101*f_3/(67184640*epsilon) - 137*f_5/(466560*epsilon) + pi**6/(13063680*epsilon) + 1001*pi**4/(671846400*epsilon) + 220127/(806215680*epsilon) + 457*f_3/(2799360*epsilon**2) + 29*f_5/(155520*epsilon**2) - 2177/(6718464*epsilon**2) - 13*pi**4/(6998400*epsilon**2) - 13*f_3/(58320*epsilon**3) + pi**4/(2332800*epsilon**3) + 761/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 29/(233280*epsilon**4) + 1/(38880*epsilon**5)","28818":"31*f_3/(414720*epsilon) + 23*f_5/(622080*epsilon) - 17*pi**4/(12441600*epsilon) + 12563/(537477120*epsilon) + 7*f_3/(69120*epsilon**2) - 8707/(44789760*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 379/(5598720*epsilon**3) + 101/(622080*epsilon**4) + 11/(25920*epsilon**5) - 1/(2592*epsilon**6)","28819":"-911*f_3/(11197440*epsilon) - 11*f_5/(207360*epsilon) + 105607/(4837294080*epsilon) + 53*pi**4/(27993600*epsilon) + 289*f_3/(1866240*epsilon**2) - 2719/(22394880*epsilon**2) - 23*pi**4/(18662400*epsilon**2) - f_3/(19440*epsilon**3) + 2833/(33592320*epsilon**3) + 89/(1866240*epsilon**4) - 1/(12960*epsilon**5) + 1/(38880*epsilon**6)","28820":"23*f_3/(11197440*epsilon) + 19*f_5/(124416*epsilon) - 270313/(2418647040*epsilon) + pi**4/(27993600*epsilon) - 169*f_3/(1866240*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 30281/(403107840*epsilon**2) + f_3/(19440*epsilon**3) - 1871/(33592320*epsilon**3) + 31/(207360*epsilon**4) - 11/(58320*epsilon**5) + 1/(12960*epsilon**6)","28821":"1933*f_3/(44789760*epsilon) + 97*f_5/(1244160*epsilon) - 1574795/(11609505792*epsilon) + 7*pi**4/(55987200*epsilon) + 5*f_3/(373248*epsilon**2) - pi**4/(7464960*epsilon**2) + 50353/(4837294080*epsilon**2) - f_3/(62208*epsilon**3) - 53/(44789760*epsilon**3) + 931/(16796160*epsilon**4) - 31/(559872*epsilon**5) + 1/(58320*epsilon**6)","28822":"1933*f_3/(44789760*epsilon) + 97*f_5/(1244160*epsilon) - 1574795/(11609505792*epsilon) + 7*pi**4/(55987200*epsilon) + 5*f_3/(373248*epsilon**2) - pi**4/(7464960*epsilon**2) + 50353/(4837294080*epsilon**2) - f_3/(62208*epsilon**3) - 53/(44789760*epsilon**3) + 931/(16796160*epsilon**4) - 31/(559872*epsilon**5) + 1/(58320*epsilon**6)","28823":"361*f_3/(2985984*epsilon) - 13*f_5/(207360*epsilon) - 66847/(1209323520*epsilon) - 7*pi**4/(149299200*epsilon) - 11*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 6031/(161243136*epsilon**2) + f_3/(34560*epsilon**3) - 2177/(67184640*epsilon**3) + 97/(1244160*epsilon**4) - 11/(116640*epsilon**5) + 1/(25920*epsilon**6)","28824":"5791*f_3/(67184640*epsilon) + 7*f_5/(1244160*epsilon) - 23*pi**4/(671846400*epsilon) + 1509739/(43535646720*epsilon) - 113*f_3/(2239488*epsilon**2) - 521567/(7255941120*epsilon**2) - pi**4/(37324800*epsilon**2) + f_3/(77760*epsilon**3) + 36047/(604661760*epsilon**3) - 3191/(100776960*epsilon**4) + 7/(699840*epsilon**5) - 1/(699840*epsilon**6)","28825":"-3689*f_3/(11197440*epsilon) - 7*f_5/(207360*epsilon) + 11*pi**4/(111974400*epsilon) + 599777/(1813985280*epsilon) + 89*f_3/(373248*epsilon**2) - 42941/(241864704*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) - 409/(33592320*epsilon**3) + 1187/(16796160*epsilon**4) - 7/(174960*epsilon**5) + 1/(116640*epsilon**6)","28826":"-3689*f_3/(11197440*epsilon) - 7*f_5/(207360*epsilon) + 11*pi**4/(111974400*epsilon) + 599777/(1813985280*epsilon) + 89*f_3/(373248*epsilon**2) - 42941/(241864704*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) - 409/(33592320*epsilon**3) + 1187/(16796160*epsilon**4) - 7/(174960*epsilon**5) + 1/(116640*epsilon**6)","28827":"-641*f_3/(3732480*epsilon) + 11*f_5/(62208*epsilon) - pi**4/(37324800*epsilon) + 43141/(806215680*epsilon) + 29*f_3/(311040*epsilon**2) - 1369/(16796160*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 67/(933120*epsilon**3) + 13/(155520*epsilon**4) + 7/(38880*epsilon**5) - 1/(6480*epsilon**6)","28828":"-179*f_3/(4478976*epsilon) - 17*f_5/(311040*epsilon) + 684529/(9674588160*epsilon) + 83*pi**4/(111974400*epsilon) - 11*f_3/(746496*epsilon**2) - 62399/(1612431360*epsilon**2) - pi**4/(3732480*epsilon**2) + f_3/(62208*epsilon**3) - 317/(16796160*epsilon**3) + 37/(373248*epsilon**4) - 5/(46656*epsilon**5) + 1/(25920*epsilon**6)","28829":"-179*f_3/(4478976*epsilon) - 17*f_5/(311040*epsilon) + 684529/(9674588160*epsilon) + 83*pi**4/(111974400*epsilon) - 11*f_3/(746496*epsilon**2) - 62399/(1612431360*epsilon**2) - pi**4/(3732480*epsilon**2) + f_3/(62208*epsilon**3) - 317/(16796160*epsilon**3) + 37/(373248*epsilon**4) - 5/(46656*epsilon**5) + 1/(25920*epsilon**6)","28830":"193*f_3/(4478976*epsilon) - 17*f_5/(311040*epsilon) - 166943/(9674588160*epsilon) + 53*pi**4/(111974400*epsilon) - 103*f_3/(3732480*epsilon**2) - pi**4/(3732480*epsilon**2) + 4109/(322486272*epsilon**2) + f_3/(62208*epsilon**3) - 533/(16796160*epsilon**3) + 37/(373248*epsilon**4) - 5/(46656*epsilon**5) + 1/(25920*epsilon**6)","28831":"193*f_3/(4478976*epsilon) - 17*f_5/(311040*epsilon) - 166943/(9674588160*epsilon) + 53*pi**4/(111974400*epsilon) - 103*f_3/(3732480*epsilon**2) - pi**4/(3732480*epsilon**2) + 4109/(322486272*epsilon**2) + f_3/(62208*epsilon**3) - 533/(16796160*epsilon**3) + 37/(373248*epsilon**4) - 5/(46656*epsilon**5) + 1/(25920*epsilon**6)","28832":"-f_3/(14580*epsilon) + 11*f_5/(138240*epsilon) - 1996751/(29023764480*epsilon) + 17*pi**4/(18662400*epsilon) + 19*f_3/(248832*epsilon**2) - 67493/(1209323520*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 353/(6718464*epsilon**3) + 2123/(33592320*epsilon**4) - 31/(349920*epsilon**5) + 7/(233280*epsilon**6)","28833":"-f_3/(14580*epsilon) + 11*f_5/(138240*epsilon) - 1996751/(29023764480*epsilon) + 17*pi**4/(18662400*epsilon) + 19*f_3/(248832*epsilon**2) - 67493/(1209323520*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 353/(6718464*epsilon**3) + 2123/(33592320*epsilon**4) - 31/(349920*epsilon**5) + 7/(233280*epsilon**6)","28834":"f_3**2/(5184*epsilon) - 3473*f_3/(5598720*epsilon) + 281*f_5/(311040*epsilon) - 1337/(3359232*epsilon) - 43*pi**4/(55987200*epsilon) + pi**6/(19595520*epsilon) - 17*f_3/(46656*epsilon**2) - f_5/(2160*epsilon**2) + 181/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28835":"f_3**2/(5184*epsilon) - 3473*f_3/(5598720*epsilon) + 281*f_5/(311040*epsilon) - 1337/(3359232*epsilon) - 43*pi**4/(55987200*epsilon) + pi**6/(19595520*epsilon) - 17*f_3/(46656*epsilon**2) - f_5/(2160*epsilon**2) + 181/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28836":"-671*f_3/(33592320*epsilon) + 11*pi**4/(167961600*epsilon) + 1644349/(87071293440*epsilon) + 11*f_3/(1399680*epsilon**2) + 7697/(806215680*epsilon**2) + 2545/(120932352*epsilon**3) - 2899/(50388480*epsilon**4) + 13/(279936*epsilon**5) - 1/(69984*epsilon**6)","28837":"-317*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) + pi**4/(37324800*epsilon) + 10319/(1074954240*epsilon) + 7*f_3/(311040*epsilon**2) - 2947/(120932352*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 2653/(67184640*epsilon**3) - 61/(1399680*epsilon**4) + 41/(1399680*epsilon**5) - 1/(116640*epsilon**6)","28838":"-19*f_3/(3359232*epsilon) + f_5/(124416*epsilon) - pi**4/(10497600*epsilon) + 1297/(644972544*epsilon) + 11*f_3/(1399680*epsilon**2) - 4277/(604661760*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 1669/(67184640*epsilon**3) - 11/(279936*epsilon**4) + 41/(1399680*epsilon**5) - 1/(116640*epsilon**6)","28839":"-427*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 107*pi**4/(74649600*epsilon) + 1007357/(3224862720*epsilon) + 11*f_3/(124416*epsilon**2) - 7721/(268738560*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 239/(1492992*epsilon**3) - 277/(1866240*epsilon**4) + 13/(38880*epsilon**5) - 1/(6480*epsilon**6)","28840":"-427*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 107*pi**4/(74649600*epsilon) + 1007357/(3224862720*epsilon) + 11*f_3/(124416*epsilon**2) - 7721/(268738560*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 239/(1492992*epsilon**3) - 277/(1866240*epsilon**4) + 13/(38880*epsilon**5) - 1/(6480*epsilon**6)","28841":"-547*f_3/(3732480*epsilon) + 11*f_5/(51840*epsilon) - 73*pi**4/(74649600*epsilon) - 2063/(161243136*epsilon) + f_3/(77760*epsilon**2) - pi**4/(6220800*epsilon**2) + 65741/(537477120*epsilon**2) - f_3/(51840*epsilon**3) - 13379/(89579520*epsilon**3) - 341/(1492992*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","28842":"-547*f_3/(3732480*epsilon) + 11*f_5/(51840*epsilon) - 73*pi**4/(74649600*epsilon) - 2063/(161243136*epsilon) + f_3/(77760*epsilon**2) - pi**4/(6220800*epsilon**2) + 65741/(537477120*epsilon**2) - f_3/(51840*epsilon**3) - 13379/(89579520*epsilon**3) - 341/(1492992*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","28843":"-2297*f_3/(7464960*epsilon) + 361*f_5/(1244160*epsilon) - 7*pi**4/(18662400*epsilon) + 142447/(1612431360*epsilon) - 7*f_3/(155520*epsilon**2) - 15527/(107495424*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 23/(276480*epsilon**3) - 7/(46656*epsilon**4) + 19/(155520*epsilon**5) - 1/(25920*epsilon**6)","28844":"-67*f_3/(1866240*epsilon) + 59*f_5/(248832*epsilon) - 42679/(322486272*epsilon) + pi**4/(4147200*epsilon) - 73*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 10121/(53747712*epsilon**2) + f_3/(17280*epsilon**3) - 1189/(4478976*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28845":"-67*f_3/(1866240*epsilon) + 59*f_5/(248832*epsilon) - 42679/(322486272*epsilon) + pi**4/(4147200*epsilon) - 73*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 10121/(53747712*epsilon**2) + f_3/(17280*epsilon**3) - 1189/(4478976*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28846":"5*f_3**2/(31104*epsilon) + 2227*f_3/(5598720*epsilon) + 383*f_5/(933120*epsilon) - 15823/(16796160*epsilon) - 91*pi**4/(55987200*epsilon) - pi**6/(29393280*epsilon) - 127*f_3/(233280*epsilon**2) - 41*f_5/(77760*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 439/(699840*epsilon**2) + 17*f_3/(38880*epsilon**3) - 11/(46656*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28847":"5*f_3**2/(31104*epsilon) + 2227*f_3/(5598720*epsilon) + 383*f_5/(933120*epsilon) - 15823/(16796160*epsilon) - 91*pi**4/(55987200*epsilon) - pi**6/(29393280*epsilon) - 127*f_3/(233280*epsilon**2) - 41*f_5/(77760*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 439/(699840*epsilon**2) + 17*f_3/(38880*epsilon**3) - 11/(46656*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","28848":"257*f_3/(7464960*epsilon) + 83*f_5/(1244160*epsilon) - 322991/(7255941120*epsilon) - 7*pi**4/(18662400*epsilon) - 7*f_3/(155520*epsilon**2) - 3881/(179159040*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 7801/(201553920*epsilon**3) + 3631/(33592320*epsilon**4) - 71/(466560*epsilon**5) + 1/(11664*epsilon**6)","28849":"257*f_3/(7464960*epsilon) + 83*f_5/(1244160*epsilon) - 322991/(7255941120*epsilon) - 7*pi**4/(18662400*epsilon) - 7*f_3/(155520*epsilon**2) - 3881/(179159040*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 7801/(201553920*epsilon**3) + 3631/(33592320*epsilon**4) - 71/(466560*epsilon**5) + 1/(11664*epsilon**6)","28850":"257*f_3/(7464960*epsilon) + 83*f_5/(1244160*epsilon) - 322991/(7255941120*epsilon) - 7*pi**4/(18662400*epsilon) - 7*f_3/(155520*epsilon**2) - 3881/(179159040*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 7801/(201553920*epsilon**3) + 3631/(33592320*epsilon**4) - 71/(466560*epsilon**5) + 1/(11664*epsilon**6)","28851":"149*f_3/(8957952*epsilon) - 35*f_5/(497664*epsilon) - 31*pi**4/(111974400*epsilon) + 53437/(537477120*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(14929920*epsilon**2) + 62903/(3224862720*epsilon**2) + f_3/(124416*epsilon**3) - 517/(8957952*epsilon**3) + 17/(155520*epsilon**4) - 91/(933120*epsilon**5) + 1/(31104*epsilon**6)","28852":"149*f_3/(8957952*epsilon) - 35*f_5/(497664*epsilon) - 31*pi**4/(111974400*epsilon) + 53437/(537477120*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(14929920*epsilon**2) + 62903/(3224862720*epsilon**2) + f_3/(124416*epsilon**3) - 517/(8957952*epsilon**3) + 17/(155520*epsilon**4) - 91/(933120*epsilon**5) + 1/(31104*epsilon**6)","28853":"f_3/(34560*epsilon) - 59*f_5/(414720*epsilon) - 11*pi**4/(14929920*epsilon) + 501329/(3224862720*epsilon) + 19*f_3/(155520*epsilon**2) - 106681/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1783/(22394880*epsilon**3) - 1799/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","28854":"f_3/(34560*epsilon) - 59*f_5/(414720*epsilon) - 11*pi**4/(14929920*epsilon) + 501329/(3224862720*epsilon) + 19*f_3/(155520*epsilon**2) - 106681/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1783/(22394880*epsilon**3) - 1799/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","28855":"-667*f_3/(7464960*epsilon) - f_5/(10368*epsilon) - pi**4/(24883200*epsilon) + 691969/(3224862720*epsilon) - 113*f_3/(622080*epsilon**2) - 64643/(537477120*epsilon**2) + f_3/(5184*epsilon**3) + 6667/(29859840*epsilon**3) - 4307/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","28856":"-667*f_3/(7464960*epsilon) - f_5/(10368*epsilon) - pi**4/(24883200*epsilon) + 691969/(3224862720*epsilon) - 113*f_3/(622080*epsilon**2) - 64643/(537477120*epsilon**2) + f_3/(5184*epsilon**3) + 6667/(29859840*epsilon**3) - 4307/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","28857":"-103*f_3/(8398080*epsilon) + f_5/(829440*epsilon) - 390901/(29023764480*epsilon) - 7*pi**4/(268738560*epsilon) + 19*f_3/(4478976*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 50633/(4837294080*epsilon**2) - f_3/(233280*epsilon**3) + 1397/(80621568*epsilon**3) - 2921/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28858":"-103*f_3/(8398080*epsilon) + f_5/(829440*epsilon) - 390901/(29023764480*epsilon) - 7*pi**4/(268738560*epsilon) + 19*f_3/(4478976*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 50633/(4837294080*epsilon**2) - f_3/(233280*epsilon**3) + 1397/(80621568*epsilon**3) - 2921/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","28859":"-457*f_3/(22394880*epsilon) - f_5/(622080*epsilon) - 17489/(201553920*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) - 5119/(134369280*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 98897/(806215680*epsilon**3) - 7331/(67184640*epsilon**4) + 287/(5598720*epsilon**5) - 1/(93312*epsilon**6)","28860":"-457*f_3/(22394880*epsilon) - f_5/(622080*epsilon) - 17489/(201553920*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) - 5119/(134369280*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 98897/(806215680*epsilon**3) - 7331/(67184640*epsilon**4) + 287/(5598720*epsilon**5) - 1/(93312*epsilon**6)","28861":"-457*f_3/(22394880*epsilon) - f_5/(622080*epsilon) - 17489/(201553920*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) - 5119/(134369280*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 98897/(806215680*epsilon**3) - 7331/(67184640*epsilon**4) + 287/(5598720*epsilon**5) - 1/(93312*epsilon**6)","28862":"-457*f_3/(22394880*epsilon) - f_5/(622080*epsilon) - 17489/(201553920*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) - 5119/(134369280*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 98897/(806215680*epsilon**3) - 7331/(67184640*epsilon**4) + 287/(5598720*epsilon**5) - 1/(93312*epsilon**6)","28863":"-779*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 103207/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7661/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 517/(40310784*epsilon**3) - 3377/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28864":"-779*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 103207/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7661/(9674588160*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 517/(40310784*epsilon**3) - 3377/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","28865":"13*f_3**2/(311040*epsilon) - 311*f_3/(746496*epsilon) + 547*f_5/(933120*epsilon) - 142861/(537477120*epsilon) - pi**6/(23514624*epsilon) + 23*pi**4/(13996800*epsilon) + 887*f_3/(1244160*epsilon**2) - f_5/(31104*epsilon**2) - 65191/(89579520*epsilon**2) - 67*pi**4/(37324800*epsilon**2) - 121*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 7973/(7464960*epsilon**3) + f_3/(5184*epsilon**4) - 281/(622080*epsilon**4) + 1/(10368*epsilon**5)","28866":"13*f_3**2/(311040*epsilon) - 311*f_3/(746496*epsilon) + 547*f_5/(933120*epsilon) - 142861/(537477120*epsilon) - pi**6/(23514624*epsilon) + 23*pi**4/(13996800*epsilon) + 887*f_3/(1244160*epsilon**2) - f_5/(31104*epsilon**2) - 65191/(89579520*epsilon**2) - 67*pi**4/(37324800*epsilon**2) - 121*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 7973/(7464960*epsilon**3) + f_3/(5184*epsilon**4) - 281/(622080*epsilon**4) + 1/(10368*epsilon**5)","28867":"-137*f_3/(1866240*epsilon) - 7*f_5/(138240*epsilon) + 43*pi**4/(74649600*epsilon) + 129721/(1612431360*epsilon) - f_3/(138240*epsilon**2) - pi**4/(2488320*epsilon**2) + 2129/(53747712*epsilon**2) + f_3/(10368*epsilon**3) - 4361/(22394880*epsilon**3) - 287/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28868":"-137*f_3/(1866240*epsilon) - 7*f_5/(138240*epsilon) + 43*pi**4/(74649600*epsilon) + 129721/(1612431360*epsilon) - f_3/(138240*epsilon**2) - pi**4/(2488320*epsilon**2) + 2129/(53747712*epsilon**2) + f_3/(10368*epsilon**3) - 4361/(22394880*epsilon**3) - 287/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28869":"-113*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 19831/(1813985280*epsilon) + 7*pi**4/(13996800*epsilon) + 5*f_3/(93312*epsilon**2) - 49727/(604661760*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 323/(6718464*epsilon**3) + 661/(8398080*epsilon**4) - 7/(69984*epsilon**5) + 1/(29160*epsilon**6)","28870":"427*f_3/(22394880*epsilon) - 83*f_5/(1244160*epsilon) - 37*pi**4/(55987200*epsilon) + 4193627/(29023764480*epsilon) - 131*f_3/(3732480*epsilon**2) - 171473/(2418647040*epsilon**2) + 11*pi**4/(37324800*epsilon**2) - f_3/(77760*epsilon**3) + 9893/(201553920*epsilon**3) + 4549/(33592320*epsilon**4) - 329/(1399680*epsilon**5) + 5/(46656*epsilon**6)","28871":"427*f_3/(22394880*epsilon) - 83*f_5/(1244160*epsilon) - 37*pi**4/(55987200*epsilon) + 4193627/(29023764480*epsilon) - 131*f_3/(3732480*epsilon**2) - 171473/(2418647040*epsilon**2) + 11*pi**4/(37324800*epsilon**2) - f_3/(77760*epsilon**3) + 9893/(201553920*epsilon**3) + 4549/(33592320*epsilon**4) - 329/(1399680*epsilon**5) + 5/(46656*epsilon**6)","28872":"259*f_3/(2488320*epsilon) + 23*f_5/(414720*epsilon) - 1609813/(14511882240*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 53297/(967458816*epsilon**2) - f_3/(103680*epsilon**3) - 7519/(40310784*epsilon**3) + 3313/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28873":"259*f_3/(2488320*epsilon) + 23*f_5/(414720*epsilon) - 1609813/(14511882240*epsilon) + pi**4/(7464960*epsilon) + f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 53297/(967458816*epsilon**2) - f_3/(103680*epsilon**3) - 7519/(40310784*epsilon**3) + 3313/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","28874":"-2891*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 1679063/(87071293440*epsilon) + pi**4/(13436928*epsilon) + 5*f_3/(559872*epsilon**2) - 254621/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 37223/(302330880*epsilon**3) - 14179/(100776960*epsilon**4) + 29/(419904*epsilon**5) - 1/(69984*epsilon**6)","28875":"-2891*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 1679063/(87071293440*epsilon) + pi**4/(13436928*epsilon) + 5*f_3/(559872*epsilon**2) - 254621/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 37223/(302330880*epsilon**3) - 14179/(100776960*epsilon**4) + 29/(419904*epsilon**5) - 1/(69984*epsilon**6)","28876":"-19*f_3/(4976640*epsilon) + 7*f_5/(414720*epsilon) - 199891/(9674588160*epsilon) + 29*pi**4/(149299200*epsilon) - 23*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 1481/(100776960*epsilon**2) + f_3/(51840*epsilon**3) - 103/(26873856*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28877":"-19*f_3/(4976640*epsilon) + 7*f_5/(414720*epsilon) - 199891/(9674588160*epsilon) + 29*pi**4/(149299200*epsilon) - 23*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 1481/(100776960*epsilon**2) + f_3/(51840*epsilon**3) - 103/(26873856*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28878":"-89*f_3/(33592320*epsilon) - f_5/(248832*epsilon) + 27883/(58047528960*epsilon) + 43*pi**4/(671846400*epsilon) + 43*f_3/(5598720*epsilon**2) - pi**4/(22394880*epsilon**2) + 581/(483729408*epsilon**2) - f_3/(186624*epsilon**3) + 107/(80621568*epsilon**3) - 187/(16796160*epsilon**4) + 83/(2799360*epsilon**5) - 1/(46656*epsilon**6)","28879":"109*f_3/(5598720*epsilon) - f_5/(41472*epsilon) - pi**4/(223948800*epsilon) + 1069/(241864704*epsilon) - 73*f_3/(1866240*epsilon**2) - 527/(100776960*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 7*f_3/(155520*epsilon**3) - 59/(16796160*epsilon**3) - 11/(1399680*epsilon**4) - 73/(466560*epsilon**5) + 7/(38880*epsilon**6)","28880":"11*f_3/(1492992*epsilon) - 371/(644972544*epsilon) - 11*f_3/(497664*epsilon**2) - 1081/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4523/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","28881":"11*f_3/(1492992*epsilon) - 371/(644972544*epsilon) - 11*f_3/(497664*epsilon**2) - 1081/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4523/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","28882":"f_3/(622080*epsilon) - 16367/(604661760*epsilon) + 98603/(806215680*epsilon**2) - 16487/(53747712*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","28883":"f_3/(622080*epsilon) - 16367/(604661760*epsilon) + 98603/(806215680*epsilon**2) - 16487/(53747712*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","28884":"11*f_3/(1492992*epsilon) - 371/(644972544*epsilon) - 11*f_3/(497664*epsilon**2) - 1081/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4523/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","28885":"11*f_3/(1492992*epsilon) - 371/(644972544*epsilon) - 11*f_3/(497664*epsilon**2) - 1081/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4523/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","28886":"539*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - pi**4/(89579520*epsilon) + 78199/(29023764480*epsilon) - 37*f_3/(1866240*epsilon**2) - 8893/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 12853/(403107840*epsilon**3) + 37/(419904*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","28887":"539*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - pi**4/(89579520*epsilon) + 78199/(29023764480*epsilon) - 37*f_3/(1866240*epsilon**2) - 8893/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 12853/(403107840*epsilon**3) + 37/(419904*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","28888":"-1991*f_3/(44789760*epsilon) + f_5/(138240*epsilon) + 183293/(9674588160*epsilon) + 131*pi**4/(447897600*epsilon) + 179*f_3/(3732480*epsilon**2) - 17*pi**4/(37324800*epsilon**2) - 1867/(100776960*epsilon**2) - f_3/(155520*epsilon**3) + 1213/(134369280*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28889":"-1991*f_3/(44789760*epsilon) + f_5/(138240*epsilon) + 183293/(9674588160*epsilon) + 131*pi**4/(447897600*epsilon) + 179*f_3/(3732480*epsilon**2) - 17*pi**4/(37324800*epsilon**2) - 1867/(100776960*epsilon**2) - f_3/(155520*epsilon**3) + 1213/(134369280*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","28890":"-f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 23975/(2902376448*epsilon) - f_3/(51840*epsilon**2) - 1045/(483729408*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 3121/(100776960*epsilon**3) - 229/(16796160*epsilon**4) - 61/(699840*epsilon**5) + 1/(14580*epsilon**6)","28891":"-f_3/(414720*epsilon) - 7*f_5/(207360*epsilon) + 23975/(2902376448*epsilon) - f_3/(51840*epsilon**2) - 1045/(483729408*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 3121/(100776960*epsilon**3) - 229/(16796160*epsilon**4) - 61/(699840*epsilon**5) + 1/(14580*epsilon**6)","28892":"-f_3/(103680*epsilon) + 7*f_5/(829440*epsilon) - 121/(1612431360*epsilon) + pi**4/(29859840*epsilon) + 5*f_3/(165888*epsilon**2) - 11893/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 743/(44789760*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28893":"-f_3/(103680*epsilon) + 7*f_5/(829440*epsilon) - 121/(1612431360*epsilon) + pi**4/(29859840*epsilon) + 5*f_3/(165888*epsilon**2) - 11893/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 743/(44789760*epsilon**3) + 253/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","28894":"-247*f_3/(14929920*epsilon) - f_5/(92160*epsilon) + 228421/(19349176320*epsilon) + 23*pi**4/(149299200*epsilon) - 19*f_3/(829440*epsilon**2) + pi**4/(24883200*epsilon**2) + 11239/(806215680*epsilon**2) + f_3/(34560*epsilon**3) + 2857/(134369280*epsilon**3) - 31/(2488320*epsilon**4) - 71/(933120*epsilon**5) + 1/(17280*epsilon**6)","28895":"-247*f_3/(14929920*epsilon) - f_5/(92160*epsilon) + 228421/(19349176320*epsilon) + 23*pi**4/(149299200*epsilon) - 19*f_3/(829440*epsilon**2) + pi**4/(24883200*epsilon**2) + 11239/(806215680*epsilon**2) + f_3/(34560*epsilon**3) + 2857/(134369280*epsilon**3) - 31/(2488320*epsilon**4) - 71/(933120*epsilon**5) + 1/(17280*epsilon**6)","28896":"-193*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 5657/(806215680*epsilon) + 19*pi**4/(149299200*epsilon) - f_3/(311040*epsilon**2) - 9721/(1074954240*epsilon**2) + 121/(35831808*epsilon**3) + 253/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28897":"-193*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 5657/(806215680*epsilon) + 19*pi**4/(149299200*epsilon) - f_3/(311040*epsilon**2) - 9721/(1074954240*epsilon**2) + 121/(35831808*epsilon**3) + 253/(4976640*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","28898":"-71*f_3/(2488320*epsilon) + 15625/(1451188224*epsilon) + 17*pi**4/(74649600*epsilon) + 11*f_3/(311040*epsilon**2) - 87281/(2418647040*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 5759/(201553920*epsilon**3) + 73/(3359232*epsilon**4) - 59/(1399680*epsilon**5) + 1/(58320*epsilon**6)","28899":"-71*f_3/(2488320*epsilon) + 15625/(1451188224*epsilon) + 17*pi**4/(74649600*epsilon) + 11*f_3/(311040*epsilon**2) - 87281/(2418647040*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 5759/(201553920*epsilon**3) + 73/(3359232*epsilon**4) - 59/(1399680*epsilon**5) + 1/(58320*epsilon**6)","28900":"343*f_3/(11197440*epsilon) - f_5/(20736*epsilon) - 8231/(4837294080*epsilon) + 7*pi**4/(55987200*epsilon) - 11*f_3/(466560*epsilon**2) + 3323/(403107840*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 949/(33592320*epsilon**3) - 41/(2799360*epsilon**4) - 1/(14580*epsilon**5) + 1/(19440*epsilon**6)","28901":"199*f_3/(22394880*epsilon) - f_5/(138240*epsilon) - 493933/(19349176320*epsilon) + 127*pi**4/(447897600*epsilon) - 11*f_3/(3732480*epsilon**2) - 1075/(322486272*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 1829/(134369280*epsilon**3) + 419/(11197440*epsilon**4) - 7/(116640*epsilon**5) + 1/(38880*epsilon**6)","28902":"199*f_3/(22394880*epsilon) - f_5/(138240*epsilon) - 493933/(19349176320*epsilon) + 127*pi**4/(447897600*epsilon) - 11*f_3/(3732480*epsilon**2) - 1075/(322486272*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 1829/(134369280*epsilon**3) + 419/(11197440*epsilon**4) - 7/(116640*epsilon**5) + 1/(38880*epsilon**6)","28903":"f_3**2/(3240*epsilon) - 11857*f_3/(3732480*epsilon) + 349*f_5/(311040*epsilon) - 127*pi**4/(37324800*epsilon) + 10933/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 179*f_3/(34560*epsilon**2) - 29*f_5/(6480*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 1/(2304*epsilon**2) - 67*f_3/(12960*epsilon**3) + 1/(972*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","28904":"f_3**2/(3240*epsilon) - 11857*f_3/(3732480*epsilon) + 349*f_5/(311040*epsilon) - 127*pi**4/(37324800*epsilon) + 10933/(11197440*epsilon) + 37*pi**6/(19595520*epsilon) + 179*f_3/(34560*epsilon**2) - 29*f_5/(6480*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 1/(2304*epsilon**2) - 67*f_3/(12960*epsilon**3) + 1/(972*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","28905":"317*f_3/(138240*epsilon) - f_5/(1920*epsilon) - 347945/(161243136*epsilon) + 71*pi**4/(24883200*epsilon) - 157*f_3/(41472*epsilon**2) + pi**4/(129600*epsilon**2) + 923909/(268738560*epsilon**2) + f_3/(1080*epsilon**3) - 27811/(5598720*epsilon**3) + 3319/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","28906":"317*f_3/(138240*epsilon) - f_5/(1920*epsilon) - 347945/(161243136*epsilon) + 71*pi**4/(24883200*epsilon) - 157*f_3/(41472*epsilon**2) + pi**4/(129600*epsilon**2) + 923909/(268738560*epsilon**2) + f_3/(1080*epsilon**3) - 27811/(5598720*epsilon**3) + 3319/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","28907":"3019*f_3/(1244160*epsilon) - f_5/(4320*epsilon) - 2124097/(806215680*epsilon) + 67*pi**4/(24883200*epsilon) - 271*f_3/(69120*epsilon**2) + pi**4/(129600*epsilon**2) + 980069/(268738560*epsilon**2) + f_3/(1080*epsilon**3) - 28027/(5598720*epsilon**3) + 3319/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","28908":"3019*f_3/(1244160*epsilon) - f_5/(4320*epsilon) - 2124097/(806215680*epsilon) + 67*pi**4/(24883200*epsilon) - 271*f_3/(69120*epsilon**2) + pi**4/(129600*epsilon**2) + 980069/(268738560*epsilon**2) + f_3/(1080*epsilon**3) - 28027/(5598720*epsilon**3) + 3319/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","28909":"269*f_3/(5598720*epsilon) - 23*f_5/(414720*epsilon) + 1301999/(7255941120*epsilon) - 11*f_3/(82944*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 226849/(806215680*epsilon**2) + 19*f_3/(155520*epsilon**3) - 179659/(403107840*epsilon**3) + 2747/(8398080*epsilon**4) - 53/(311040*epsilon**5) + 1/(23328*epsilon**6)","28910":"-71*f_3/(7464960*epsilon) - 7*f_5/(3732480*epsilon) - 1554263/(17414258688*epsilon) - 23*pi**4/(671846400*epsilon) - 211*f_3/(11197440*epsilon**2) - 22717/(151165440*epsilon**2) - pi**4/(111974400*epsilon**2) + 7*f_3/(466560*epsilon**3) + 13969/(60466176*epsilon**3) - 13717/(100776960*epsilon**4) + 1/(21870*epsilon**5) - 1/(139968*epsilon**6)","28911":"17*f_3**2/(62208*epsilon) - 45911*f_3/(67184640*epsilon) - f_5/(20736*epsilon) - 43*pi**4/(671846400*epsilon) + pi**6/(29393280*epsilon) + 477131/(806215680*epsilon) + 413*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 5737/(6718464*epsilon**2) + pi**4/(2239488*epsilon**2) - 11*f_3/(10368*epsilon**3) - pi**4/(4665600*epsilon**3) + 7613/(5598720*epsilon**3) + 19*f_3/(38880*epsilon**4) - 31/(38880*epsilon**4) + 7/(38880*epsilon**5)","28912":"17*f_3**2/(62208*epsilon) - 45911*f_3/(67184640*epsilon) - f_5/(20736*epsilon) - 43*pi**4/(671846400*epsilon) + pi**6/(29393280*epsilon) + 477131/(806215680*epsilon) + 413*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 5737/(6718464*epsilon**2) + pi**4/(2239488*epsilon**2) - 11*f_3/(10368*epsilon**3) - pi**4/(4665600*epsilon**3) + 7613/(5598720*epsilon**3) + 19*f_3/(38880*epsilon**4) - 31/(38880*epsilon**4) + 7/(38880*epsilon**5)","28913":"-133*f_3**2/(622080*epsilon) + 2999*f_3/(33592320*epsilon) - f_5/(622080*epsilon) - 1549/(20155392*epsilon) - pi**6/(33592320*epsilon) + 23*pi**4/(67184640*epsilon) - 13*f_3/(31104*epsilon**2) - f_5/(34560*epsilon**2) - 41*pi**4/(13996800*epsilon**2) + 469/(699840*epsilon**2) + 71*f_3/(77760*epsilon**3) - 61/(77760*epsilon**3) + 7*pi**4/(2332800*epsilon**3) - 13*f_3/(19440*epsilon**4) + 13/(58320*epsilon**4)","28914":"77*f_3/(699840*epsilon) + f_5/(10368*epsilon) - 28261/(453496320*epsilon) + pi**4/(2239488*epsilon) + 43*f_3/(186624*epsilon**2) - 5497/(100776960*epsilon**2) - f_3/(5184*epsilon**3) - 37661/(201553920*epsilon**3) + 5611/(16796160*epsilon**4) - 89/(466560*epsilon**5) + 1/(23328*epsilon**6)","28915":"13*f_3**2/(311040*epsilon) - 311*f_3/(746496*epsilon) + 547*f_5/(933120*epsilon) - 138541/(537477120*epsilon) - pi**6/(23514624*epsilon) + 23*pi**4/(13996800*epsilon) + 887*f_3/(1244160*epsilon**2) - f_5/(31104*epsilon**2) - 65191/(89579520*epsilon**2) - 67*pi**4/(37324800*epsilon**2) - 121*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 7973/(7464960*epsilon**3) + f_3/(5184*epsilon**4) - 281/(622080*epsilon**4) + 1/(10368*epsilon**5)","28916":"13*f_3**2/(311040*epsilon) - 311*f_3/(746496*epsilon) + 547*f_5/(933120*epsilon) - 138541/(537477120*epsilon) - pi**6/(23514624*epsilon) + 23*pi**4/(13996800*epsilon) + 887*f_3/(1244160*epsilon**2) - f_5/(31104*epsilon**2) - 65191/(89579520*epsilon**2) - 67*pi**4/(37324800*epsilon**2) - 121*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 7973/(7464960*epsilon**3) + f_3/(5184*epsilon**4) - 281/(622080*epsilon**4) + 1/(10368*epsilon**5)","28917":"-41*f_3**2/(77760*epsilon) + 7589*f_3/(16796160*epsilon) - 43*f_5/(933120*epsilon) - 9673/(25194240*epsilon) - pi**6/(58786560*epsilon) + 49*pi**4/(41990400*epsilon) - 121*f_3/(155520*epsilon**2) - f_5/(38880*epsilon**2) - 41*pi**4/(6998400*epsilon**2) + 761/(699840*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1/(720*epsilon**3) + 7*pi**4/(1166400*epsilon**3) - 13*f_3/(9720*epsilon**4) + 13/(29160*epsilon**4)","28918":"-1777*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) + 78473/(3224862720*epsilon) + 83*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) - 323/(33592320*epsilon**2) - f_3/(77760*epsilon**3) - 1481/(14929920*epsilon**3) + 431/(1399680*epsilon**4) - 91/(311040*epsilon**5) + 1/(9720*epsilon**6)","28919":"-1777*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) + 78473/(3224862720*epsilon) + 83*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) - 323/(33592320*epsilon**2) - f_3/(77760*epsilon**3) - 1481/(14929920*epsilon**3) + 431/(1399680*epsilon**4) - 91/(311040*epsilon**5) + 1/(9720*epsilon**6)","28920":"f_3/(276480*epsilon) - 7*f_5/(414720*epsilon) - 185/(483729408*epsilon) + pi**4/(9331200*epsilon) - 13*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) - 1393/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 7/(839808*epsilon**3) + 371/(3732480*epsilon**4) - 67/(466560*epsilon**5) + 1/(15552*epsilon**6)","28921":"-11*f_3**2/(155520*epsilon) - 181*f_3/(746496*epsilon) + 173*f_5/(233280*epsilon) - 240277/(537477120*epsilon) - pi**6/(11757312*epsilon) + 71*pi**4/(55987200*epsilon) + 277*f_3/(414720*epsilon**2) - f_5/(15552*epsilon**2) - 55687/(89579520*epsilon**2) - 67*pi**4/(37324800*epsilon**2) - 121*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 1537/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 281/(622080*epsilon**4) + 1/(10368*epsilon**5)","28922":"-11*f_3**2/(155520*epsilon) - 181*f_3/(746496*epsilon) + 173*f_5/(233280*epsilon) - 240277/(537477120*epsilon) - pi**6/(11757312*epsilon) + 71*pi**4/(55987200*epsilon) + 277*f_3/(414720*epsilon**2) - f_5/(15552*epsilon**2) - 55687/(89579520*epsilon**2) - 67*pi**4/(37324800*epsilon**2) - 121*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 1537/(1492992*epsilon**3) + f_3/(5184*epsilon**4) - 281/(622080*epsilon**4) + 1/(10368*epsilon**5)","28923":"7*f_3/(311040*epsilon) + pi**4/(37324800*epsilon) + 11183/(1612431360*epsilon) - f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 73/(2488320*epsilon**2) - f_3/(103680*epsilon**3) - 11741/(134369280*epsilon**3) + 1091/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","28924":"7*f_3/(311040*epsilon) + pi**4/(37324800*epsilon) + 11183/(1612431360*epsilon) - f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 73/(2488320*epsilon**2) - f_3/(103680*epsilon**3) - 11741/(134369280*epsilon**3) + 1091/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","28925":"7*f_3/(1244160*epsilon) + 5*f_5/(248832*epsilon) - 29*pi**4/(37324800*epsilon) + 340817/(3224862720*epsilon) + 119*f_3/(1244160*epsilon**2) - 16873/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 199/(933120*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","28926":"7*f_3/(1244160*epsilon) + 5*f_5/(248832*epsilon) - 29*pi**4/(37324800*epsilon) + 340817/(3224862720*epsilon) + 119*f_3/(1244160*epsilon**2) - 16873/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 199/(933120*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","28927":"-7*f_3/(1866240*epsilon) + f_5/(622080*epsilon) - pi**4/(4147200*epsilon) + 205339/(3224862720*epsilon) + f_3/(124416*epsilon**2) - 7937/(134369280*epsilon**2) - 419/(89579520*epsilon**3) - 2933/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28928":"-7*f_3/(1866240*epsilon) + f_5/(622080*epsilon) - pi**4/(4147200*epsilon) + 205339/(3224862720*epsilon) + f_3/(124416*epsilon**2) - 7937/(134369280*epsilon**2) - 419/(89579520*epsilon**3) - 2933/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28929":"-17*f_3/(7464960*epsilon) - 83*f_5/(207360*epsilon) - pi**4/(995328*epsilon) + 42283/(89579520*epsilon) - f_3/(4608*epsilon**2) + pi**4/(2073600*epsilon**2) + 13121/(179159040*epsilon**2) + 13*f_3/(51840*epsilon**3) - 221/(3317760*epsilon**3) - 697/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28930":"-17*f_3/(7464960*epsilon) - 83*f_5/(207360*epsilon) - pi**4/(995328*epsilon) + 42283/(89579520*epsilon) - f_3/(4608*epsilon**2) + pi**4/(2073600*epsilon**2) + 13121/(179159040*epsilon**2) + 13*f_3/(51840*epsilon**3) - 221/(3317760*epsilon**3) - 697/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28931":"1267*f_3/(3732480*epsilon) + 13*f_5/(69120*epsilon) - 2460593/(4837294080*epsilon) - pi**4/(2488320*epsilon) - 197*f_3/(311040*epsilon**2) + pi**4/(1244160*epsilon**2) + 300413/(403107840*epsilon**2) + f_3/(2592*epsilon**3) - 8771/(22394880*epsilon**3) - 913/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","28932":"1267*f_3/(3732480*epsilon) + 13*f_5/(69120*epsilon) - 2460593/(4837294080*epsilon) - pi**4/(2488320*epsilon) - 197*f_3/(311040*epsilon**2) + pi**4/(1244160*epsilon**2) + 300413/(403107840*epsilon**2) + f_3/(2592*epsilon**3) - 8771/(22394880*epsilon**3) - 913/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","28933":"11*f_3/(373248*epsilon) - 33869/(2418647040*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 24977/(322486272*epsilon**2) - 95893/(268738560*epsilon**3) + 6763/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","28934":"11*f_3/(373248*epsilon) - 33869/(2418647040*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 24977/(322486272*epsilon**2) - 95893/(268738560*epsilon**3) + 6763/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","28935":"-119*f_3/(3732480*epsilon) + f_5/(622080*epsilon) - pi**4/(3110400*epsilon) + 73079/(644972544*epsilon) - f_3/(622080*epsilon**2) - 1393/(26873856*epsilon**2) - 1283/(89579520*epsilon**3) - 2933/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28936":"-119*f_3/(3732480*epsilon) + f_5/(622080*epsilon) - pi**4/(3110400*epsilon) + 73079/(644972544*epsilon) - f_3/(622080*epsilon**2) - 1393/(26873856*epsilon**2) - 1283/(89579520*epsilon**3) - 2933/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28937":"37*f_3/(622080*epsilon) - 11*pi**4/(12441600*epsilon) + 2119/(29859840*epsilon) - f_3/(23040*epsilon**2) - 505/(4478976*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 13/(186624*epsilon**3) - 367/(1866240*epsilon**4) + 31/(38880*epsilon**5) - 1/(1440*epsilon**6)","28938":"37*f_3/(622080*epsilon) - 11*pi**4/(12441600*epsilon) + 2119/(29859840*epsilon) - f_3/(23040*epsilon**2) - 505/(4478976*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 13/(186624*epsilon**3) - 367/(1866240*epsilon**4) + 31/(38880*epsilon**5) - 1/(1440*epsilon**6)","28939":"-469*f_3/(2488320*epsilon) - f_5/(103680*epsilon) - 71*pi**4/(74649600*epsilon) + 3257/(11943936*epsilon) + 11*f_3/(77760*epsilon**2) - 4223/(35831808*epsilon**2) - f_3/(10368*epsilon**3) + 3641/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28940":"-469*f_3/(2488320*epsilon) - f_5/(103680*epsilon) - 71*pi**4/(74649600*epsilon) + 3257/(11943936*epsilon) + 11*f_3/(77760*epsilon**2) - 4223/(35831808*epsilon**2) - f_3/(10368*epsilon**3) + 3641/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","28941":"7*f_3/(933120*epsilon) - pi**4/(111974400*epsilon) + 718615/(8707129344*epsilon) - f_3/(933120*epsilon**2) - 1911761/(14511882240*epsilon**2) + 60983/(403107840*epsilon**3) - 5321/(50388480*epsilon**4) + 343/(8398080*epsilon**5) - 1/(139968*epsilon**6)","28942":"7*f_3/(933120*epsilon) - pi**4/(111974400*epsilon) + 718615/(8707129344*epsilon) - f_3/(933120*epsilon**2) - 1911761/(14511882240*epsilon**2) + 60983/(403107840*epsilon**3) - 5321/(50388480*epsilon**4) + 343/(8398080*epsilon**5) - 1/(139968*epsilon**6)","28943":"883*f_3/(13436928*epsilon) + 17*f_5/(1866240*epsilon) - 172993/(4837294080*epsilon) - 19*pi**4/(134369280*epsilon) - 19*f_3/(1119744*epsilon**2) - 26047/(967458816*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 72683/(806215680*epsilon**3) - 5471/(67184640*epsilon**4) + 197/(5598720*epsilon**5) - 1/(155520*epsilon**6)","28944":"883*f_3/(13436928*epsilon) + 17*f_5/(1866240*epsilon) - 172993/(4837294080*epsilon) - 19*pi**4/(134369280*epsilon) - 19*f_3/(1119744*epsilon**2) - 26047/(967458816*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 72683/(806215680*epsilon**3) - 5471/(67184640*epsilon**4) + 197/(5598720*epsilon**5) - 1/(155520*epsilon**6)","28945":"-13*f_3/(1399680*epsilon) + pi**4/(111974400*epsilon) + 4642187/(43535646720*epsilon) + f_3/(933120*epsilon**2) - 2045249/(14511882240*epsilon**2) + 12283/(80621568*epsilon**3) - 5321/(50388480*epsilon**4) + 343/(8398080*epsilon**5) - 1/(139968*epsilon**6)","28946":"-13*f_3/(1399680*epsilon) + pi**4/(111974400*epsilon) + 4642187/(43535646720*epsilon) + f_3/(933120*epsilon**2) - 2045249/(14511882240*epsilon**2) + 12283/(80621568*epsilon**3) - 5321/(50388480*epsilon**4) + 343/(8398080*epsilon**5) - 1/(139968*epsilon**6)","28947":"-731*f_3/(67184640*epsilon) + f_5/(622080*epsilon) + 6299/(1813985280*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - 7613/(268738560*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 30731/(403107840*epsilon**3) - 725/(6718464*epsilon**4) + 71/(933120*epsilon**5) - 1/(46656*epsilon**6)","28948":"-731*f_3/(67184640*epsilon) + f_5/(622080*epsilon) + 6299/(1813985280*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - 7613/(268738560*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 30731/(403107840*epsilon**3) - 725/(6718464*epsilon**4) + 71/(933120*epsilon**5) - 1/(46656*epsilon**6)","28949":"17*f_3/(1866240*epsilon) + f_5/(124416*epsilon) - pi**4/(223948800*epsilon) + 7043/(7255941120*epsilon) - f_3/(1866240*epsilon**2) - 320207/(14511882240*epsilon**2) + 143/(2985984*epsilon**3) - 2693/(50388480*epsilon**4) + 17/(559872*epsilon**5) - 1/(139968*epsilon**6)","28950":"17*f_3/(1866240*epsilon) + f_5/(124416*epsilon) - pi**4/(223948800*epsilon) + 7043/(7255941120*epsilon) - f_3/(1866240*epsilon**2) - 320207/(14511882240*epsilon**2) + 143/(2985984*epsilon**3) - 2693/(50388480*epsilon**4) + 17/(559872*epsilon**5) - 1/(139968*epsilon**6)","28951":"-731*f_3/(67184640*epsilon) + f_5/(622080*epsilon) + 6299/(1813985280*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - 7613/(268738560*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 30731/(403107840*epsilon**3) - 725/(6718464*epsilon**4) + 71/(933120*epsilon**5) - 1/(46656*epsilon**6)","28952":"-731*f_3/(67184640*epsilon) + f_5/(622080*epsilon) + 6299/(1813985280*epsilon) + 17*pi**4/(223948800*epsilon) + 17*f_3/(1866240*epsilon**2) - 7613/(268738560*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 30731/(403107840*epsilon**3) - 725/(6718464*epsilon**4) + 71/(933120*epsilon**5) - 1/(46656*epsilon**6)","28953":"f_3**2/(622080*epsilon) - 253*f_3/(11197440*epsilon) + 143*f_5/(933120*epsilon) - pi**6/(29393280*epsilon) - 3503/(134369280*epsilon) - pi**4/(8294400*epsilon) + 551*f_3/(3732480*epsilon**2) - 11*f_5/(311040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 349/(2488320*epsilon**2) - 11*f_3/(38880*epsilon**3) + 101/(2488320*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 43/(103680*epsilon**4) + 11/(51840*epsilon**5)","28954":"-f_3/(933120*epsilon) - 107*f_5/(1244160*epsilon) - pi**4/(1244160*epsilon) + 399361/(1612431360*epsilon) - 49*f_3/(414720*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 32209/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 8717/(22394880*epsilon**3) + 73/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28955":"-f_3/(933120*epsilon) - 107*f_5/(1244160*epsilon) - pi**4/(1244160*epsilon) + 399361/(1612431360*epsilon) - 49*f_3/(414720*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 32209/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 8717/(22394880*epsilon**3) + 73/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","28956":"-269*f_3/(3732480*epsilon) + pi**4/(18662400*epsilon) + 18377/(322486272*epsilon) + 71*f_3/(311040*epsilon**2) - 17057/(89579520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(8640*epsilon**3) + 397/(6718464*epsilon**3) + 469/(5598720*epsilon**4) - 1/(11664*epsilon**5) + 1/(38880*epsilon**6)","28957":"-269*f_3/(3732480*epsilon) + pi**4/(18662400*epsilon) + 18377/(322486272*epsilon) + 71*f_3/(311040*epsilon**2) - 17057/(89579520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(8640*epsilon**3) + 397/(6718464*epsilon**3) + 469/(5598720*epsilon**4) - 1/(11664*epsilon**5) + 1/(38880*epsilon**6)","28958":"377*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 275443/(4837294080*epsilon) + 11*pi**4/(223948800*epsilon) - 77*f_3/(933120*epsilon**2) - 19109/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 2231/(134369280*epsilon**3) + 109/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","28959":"377*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 275443/(4837294080*epsilon) + 11*pi**4/(223948800*epsilon) - 77*f_3/(933120*epsilon**2) - 19109/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 2231/(134369280*epsilon**3) + 109/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","28960":"-7*f_3/(622080*epsilon) - 204719/(7255941120*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 715151/(4837294080*epsilon**2) + 28507/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","28961":"-7*f_3/(622080*epsilon) - 204719/(7255941120*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 715151/(4837294080*epsilon**2) + 28507/(268738560*epsilon**3) + 2255/(13436928*epsilon**4) - 1201/(5598720*epsilon**5) + 7/(93312*epsilon**6)","28962":"967*f_3/(7464960*epsilon) - 5*f_5/(62208*epsilon) - pi**4/(14929920*epsilon) + 3479/(268738560*epsilon) + 5*f_3/(62208*epsilon**2) - 41/(559872*epsilon**2) - f_3/(10368*epsilon**3) + 1673/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","28963":"967*f_3/(7464960*epsilon) - 5*f_5/(62208*epsilon) - pi**4/(14929920*epsilon) + 3479/(268738560*epsilon) + 5*f_3/(62208*epsilon**2) - 41/(559872*epsilon**2) - f_3/(10368*epsilon**3) + 1673/(44789760*epsilon**3) - 149/(1244160*epsilon**4) + 11/(34560*epsilon**5) - 1/(5184*epsilon**6)","28964":"337*f_3/(11197440*epsilon) + f_5/(38880*epsilon) - 2483651/(14511882240*epsilon) + 47*pi**4/(111974400*epsilon) + 23*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 241903/(2418647040*epsilon**2) - f_3/(77760*epsilon**3) - 32053/(268738560*epsilon**3) + 8621/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28965":"337*f_3/(11197440*epsilon) + f_5/(38880*epsilon) - 2483651/(14511882240*epsilon) + 47*pi**4/(111974400*epsilon) + 23*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 241903/(2418647040*epsilon**2) - f_3/(77760*epsilon**3) - 32053/(268738560*epsilon**3) + 8621/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28966":"-13*f_3/(1399680*epsilon) - 4211/(322486272*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - 7807/(483729408*epsilon**2) + 64553/(806215680*epsilon**3) - 6359/(67184640*epsilon**4) + 31/(622080*epsilon**5) - 1/(93312*epsilon**6)","28967":"-13*f_3/(1399680*epsilon) - 4211/(322486272*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) - 7807/(483729408*epsilon**2) + 64553/(806215680*epsilon**3) - 6359/(67184640*epsilon**4) + 31/(622080*epsilon**5) - 1/(93312*epsilon**6)","28968":"19*f_3/(311040*epsilon) + 17*f_5/(311040*epsilon) - 283387/(2902376448*epsilon) - 29*pi**4/(37324800*epsilon) - 7*f_3/(1244160*epsilon**2) + pi**4/(3732480*epsilon**2) + 500597/(4837294080*epsilon**2) - f_3/(62208*epsilon**3) - 1793/(13436928*epsilon**3) + 1471/(8398080*epsilon**4) - 197/(1399680*epsilon**5) + 11/(233280*epsilon**6)","28969":"19*f_3/(311040*epsilon) + 17*f_5/(311040*epsilon) - 283387/(2902376448*epsilon) - 29*pi**4/(37324800*epsilon) - 7*f_3/(1244160*epsilon**2) + pi**4/(3732480*epsilon**2) + 500597/(4837294080*epsilon**2) - f_3/(62208*epsilon**3) - 1793/(13436928*epsilon**3) + 1471/(8398080*epsilon**4) - 197/(1399680*epsilon**5) + 11/(233280*epsilon**6)","28970":"12821*f_3/(67184640*epsilon) + f_5/(69120*epsilon) - 1381771/(7255941120*epsilon) - 43*pi**4/(134369280*epsilon) - 587*f_3/(5598720*epsilon**2) + 7*pi**4/(55987200*epsilon**2) + 179123/(2418647040*epsilon**2) + 7*f_3/(466560*epsilon**3) + 21047/(403107840*epsilon**3) - 2149/(33592320*epsilon**4) + 73/(2799360*epsilon**5) - 1/(233280*epsilon**6)","28971":"971*f_3/(33592320*epsilon) - f_5/(116640*epsilon) - 59*pi**4/(335923200*epsilon) + 222517/(5441955840*epsilon) - 59*f_3/(2799360*epsilon**2) - 535171/(7255941120*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 2117/(17915904*epsilon**3) - 3553/(40310784*epsilon**4) + 533/(16796160*epsilon**5) - 7/(1399680*epsilon**6)","28972":"971*f_3/(33592320*epsilon) - f_5/(116640*epsilon) - 59*pi**4/(335923200*epsilon) + 222517/(5441955840*epsilon) - 59*f_3/(2799360*epsilon**2) - 535171/(7255941120*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 2117/(17915904*epsilon**3) - 3553/(40310784*epsilon**4) + 533/(16796160*epsilon**5) - 7/(1399680*epsilon**6)","28973":"-103*f_3/(2239488*epsilon) + 31*f_5/(622080*epsilon) - 43807/(1813985280*epsilon) + 7*pi**4/(22394880*epsilon) + 19*f_3/(466560*epsilon**2) - 36929/(604661760*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 1291/(33592320*epsilon**3) + 661/(8398080*epsilon**4) - 7/(69984*epsilon**5) + 1/(29160*epsilon**6)","28974":"-103*f_3/(2239488*epsilon) + 31*f_5/(622080*epsilon) - 43807/(1813985280*epsilon) + 7*pi**4/(22394880*epsilon) + 19*f_3/(466560*epsilon**2) - 36929/(604661760*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 1291/(33592320*epsilon**3) + 661/(8398080*epsilon**4) - 7/(69984*epsilon**5) + 1/(29160*epsilon**6)","28975":"19*f_3**2/(622080*epsilon) - 101*f_3/(5598720*epsilon) - 89*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) + 31*pi**4/(223948800*epsilon) + 8383/(33592320*epsilon) - 1711*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 1681/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28976":"19*f_3**2/(622080*epsilon) - 101*f_3/(5598720*epsilon) - 89*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) + 31*pi**4/(223948800*epsilon) + 8383/(33592320*epsilon) - 1711*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 1681/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28977":"19*f_3**2/(622080*epsilon) - 1901*f_3/(5598720*epsilon) + 511*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) + 31*pi**4/(223948800*epsilon) + 2087/(6718464*epsilon) - 1711*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 1681/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28978":"19*f_3**2/(622080*epsilon) - 1901*f_3/(5598720*epsilon) + 511*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) + 31*pi**4/(223948800*epsilon) + 2087/(6718464*epsilon) - 1711*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 1681/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","28979":"41*f_3/(829440*epsilon) + f_5/(69120*epsilon) - 565969/(4837294080*epsilon) + 31*pi**4/(74649600*epsilon) - f_3/(25920*epsilon**2) - 178337/(1612431360*epsilon**2) + 3199/(29859840*epsilon**3) + 3833/(22394880*epsilon**4) - 13/(69120*epsilon**5) + 1/(17280*epsilon**6)","28980":"41*f_3/(829440*epsilon) + f_5/(69120*epsilon) - 565969/(4837294080*epsilon) + 31*pi**4/(74649600*epsilon) - f_3/(25920*epsilon**2) - 178337/(1612431360*epsilon**2) + 3199/(29859840*epsilon**3) + 3833/(22394880*epsilon**4) - 13/(69120*epsilon**5) + 1/(17280*epsilon**6)","28981":"-2149*f_3/(5598720*epsilon) + f_5/(17280*epsilon) + 37*pi**4/(55987200*epsilon) + 34697/(120932352*epsilon) + 337*f_3/(1866240*epsilon**2) - 95359/(806215680*epsilon**2) - pi**4/(3732480*epsilon**2) - f_3/(31104*epsilon**3) - 2713/(44789760*epsilon**3) + 1157/(11197440*epsilon**4) - 53/(933120*epsilon**5) + 1/(77760*epsilon**6)","28982":"-491*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - 1678853/(14511882240*epsilon) + 7*pi**4/(24883200*epsilon) + f_3/(155520*epsilon**2) + 304759/(2418647040*epsilon**2) - 46261/(268738560*epsilon**3) + 9773/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28983":"-491*f_3/(7464960*epsilon) + 23*f_5/(207360*epsilon) - 1678853/(14511882240*epsilon) + 7*pi**4/(24883200*epsilon) + f_3/(155520*epsilon**2) + 304759/(2418647040*epsilon**2) - 46261/(268738560*epsilon**3) + 9773/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","28984":"-5909*f_3/(22394880*epsilon) - f_5/(23040*epsilon) + 179*pi**4/(223948800*epsilon) + 1129373/(4837294080*epsilon) + 371*f_3/(1866240*epsilon**2) - 108301/(806215680*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 317/(8957952*epsilon**3) + 217/(2239488*epsilon**4) - 53/(933120*epsilon**5) + 1/(77760*epsilon**6)","28985":"-5909*f_3/(22394880*epsilon) - f_5/(23040*epsilon) + 179*pi**4/(223948800*epsilon) + 1129373/(4837294080*epsilon) + 371*f_3/(1866240*epsilon**2) - 108301/(806215680*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) - 317/(8957952*epsilon**3) + 217/(2239488*epsilon**4) - 53/(933120*epsilon**5) + 1/(77760*epsilon**6)","28986":"-145*f_3/(6718464*epsilon) + 15821/(17414258688*epsilon) + 11*pi**4/(167961600*epsilon) + 11*f_3/(1399680*epsilon**2) + 3269/(806215680*epsilon**2) + 16937/(604661760*epsilon**3) - 3007/(50388480*epsilon**4) + 13/(279936*epsilon**5) - 1/(69984*epsilon**6)","28987":"-13*f_3**2/(311040*epsilon) - 115*f_3/(2239488*epsilon) - 73*f_5/(373248*epsilon) + pi**6/(23514624*epsilon) + 7373/(134369280*epsilon) + 11*pi**4/(12441600*epsilon) + 349*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) - 1403/(13436928*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1279/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 107/(466560*epsilon**4) + 11/(77760*epsilon**5)","28988":"-13*f_3**2/(311040*epsilon) - 115*f_3/(2239488*epsilon) - 73*f_5/(373248*epsilon) + pi**6/(23514624*epsilon) + 7373/(134369280*epsilon) + 11*pi**4/(12441600*epsilon) + 349*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - pi**4/(691200*epsilon**2) - 1403/(13436928*epsilon**2) - f_3/(5760*epsilon**3) + pi**4/(1555200*epsilon**3) + 1279/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 107/(466560*epsilon**4) + 11/(77760*epsilon**5)","28989":"-1007*f_3/(11197440*epsilon) - 11*f_5/(77760*epsilon) + 31*pi**4/(37324800*epsilon) + 8999/(29859840*epsilon) + 65*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 11171/(33592320*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 179/(559872*epsilon**3) + f_3/(12960*epsilon**4) - 301/(933120*epsilon**4) + 7/(38880*epsilon**5)","28990":"-1007*f_3/(11197440*epsilon) - 11*f_5/(77760*epsilon) + 31*pi**4/(37324800*epsilon) + 8999/(29859840*epsilon) + 65*f_3/(373248*epsilon**2) + 7*f_5/(51840*epsilon**2) - 11171/(33592320*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 179/(559872*epsilon**3) + f_3/(12960*epsilon**4) - 301/(933120*epsilon**4) + 7/(38880*epsilon**5)","28991":"67*f_3/(1866240*epsilon) - 13751/(967458816*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 232849/(1612431360*epsilon**2) - 21569/(53747712*epsilon**3) + 6907/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","28992":"67*f_3/(1866240*epsilon) - 13751/(967458816*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 232849/(1612431360*epsilon**2) - 21569/(53747712*epsilon**3) + 6907/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","28993":"-29*f_3/(4478976*epsilon) - f_5/(207360*epsilon) - 47*pi**4/(223948800*epsilon) + 55099/(967458816*epsilon) - 47*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 224137/(1612431360*epsilon**2) + f_3/(155520*epsilon**3) - 114613/(268738560*epsilon**3) + 7051/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","28994":"-29*f_3/(4478976*epsilon) - f_5/(207360*epsilon) - 47*pi**4/(223948800*epsilon) + 55099/(967458816*epsilon) - 47*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 224137/(1612431360*epsilon**2) + f_3/(155520*epsilon**3) - 114613/(268738560*epsilon**3) + 7051/(22394880*epsilon**4) - 211/(1866240*epsilon**5) + 1/(51840*epsilon**6)","28995":"-1331*f_3/(5598720*epsilon) - 17*f_5/(77760*epsilon) + 19*pi**4/(18662400*epsilon) + 29/(69984*epsilon) + 83*f_3/(186624*epsilon**2) + 7*f_5/(25920*epsilon**2) - 3947/(11197440*epsilon**2) - 11*pi**4/(3110400*epsilon**2) - 11*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 175/(373248*epsilon**3) + f_3/(6480*epsilon**4) - 17/(31104*epsilon**4) + 1/(4320*epsilon**5)","28996":"-1331*f_3/(5598720*epsilon) - 17*f_5/(77760*epsilon) + 19*pi**4/(18662400*epsilon) + 29/(69984*epsilon) + 83*f_3/(186624*epsilon**2) + 7*f_5/(25920*epsilon**2) - 3947/(11197440*epsilon**2) - 11*pi**4/(3110400*epsilon**2) - 11*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 175/(373248*epsilon**3) + f_3/(6480*epsilon**4) - 17/(31104*epsilon**4) + 1/(4320*epsilon**5)","28997":"113*f_3/(7464960*epsilon) + 83*f_5/(1244160*epsilon) - 7*pi**4/(18662400*epsilon) - 12007/(906992640*epsilon) - 7*f_3/(155520*epsilon**2) - 811/(59719680*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 11581/(201553920*epsilon**3) + 4063/(33592320*epsilon**4) - 71/(466560*epsilon**5) + 1/(11664*epsilon**6)","28998":"439*f_3/(7464960*epsilon) - 11*pi**4/(74649600*epsilon) + 244453/(3224862720*epsilon) - f_3/(51840*epsilon**2) - 1399/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 733/(89579520*epsilon**3) - 3221/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","28999":"439*f_3/(7464960*epsilon) - 11*pi**4/(74649600*epsilon) + 244453/(3224862720*epsilon) - f_3/(51840*epsilon**2) - 1399/(67184640*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 733/(89579520*epsilon**3) - 3221/(7464960*epsilon**4) + 311/(622080*epsilon**5) - 11/(51840*epsilon**6)","29000":"319*f_3/(3732480*epsilon) - f_5/(622080*epsilon) - 27043/(322486272*epsilon) - pi**4/(1382400*epsilon) + 11*f_3/(155520*epsilon**2) + 7/(233280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 11069/(67184640*epsilon**3) + 493/(5598720*epsilon**4) + 263/(466560*epsilon**5) - 19/(38880*epsilon**6)","29001":"319*f_3/(3732480*epsilon) - f_5/(622080*epsilon) - 27043/(322486272*epsilon) - pi**4/(1382400*epsilon) + 11*f_3/(155520*epsilon**2) + 7/(233280*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 11069/(67184640*epsilon**3) + 493/(5598720*epsilon**4) + 263/(466560*epsilon**5) - 19/(38880*epsilon**6)","29002":"11*f_3/(622080*epsilon) - pi**4/(9331200*epsilon) - 19349/(2418647040*epsilon) - f_3/(17280*epsilon**2) - 787/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 181/(33592320*epsilon**3) + 59/(699840*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","29003":"11*f_3/(622080*epsilon) - pi**4/(9331200*epsilon) - 19349/(2418647040*epsilon) - f_3/(17280*epsilon**2) - 787/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 181/(33592320*epsilon**3) + 59/(699840*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","29004":"-409*f_3/(22394880*epsilon) - f_5/(622080*epsilon) - 67567/(1612431360*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) - 1997/(33592320*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 104297/(806215680*epsilon**3) - 7403/(67184640*epsilon**4) + 287/(5598720*epsilon**5) - 1/(93312*epsilon**6)","29005":"-409*f_3/(22394880*epsilon) - f_5/(622080*epsilon) - 67567/(1612431360*epsilon) - 29*pi**4/(671846400*epsilon) - 29*f_3/(5598720*epsilon**2) - 1997/(33592320*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 104297/(806215680*epsilon**3) - 7403/(67184640*epsilon**4) + 287/(5598720*epsilon**5) - 1/(93312*epsilon**6)","29006":"97*f_3**2/(1244160*epsilon) - f_3/(8640*epsilon) - 1241*f_5/(3732480*epsilon) + 13*pi**6/(117573120*epsilon) + 121997/(1074954240*epsilon) + 661*pi**4/(447897600*epsilon) + 13*f_3/(46080*epsilon**2) - 47*f_5/(622080*epsilon**2) - 30859/(179159040*epsilon**2) - 7*pi**4/(4147200*epsilon**2) - 7*f_3/(34560*epsilon**3) + pi**4/(2073600*epsilon**3) + 1049/(2985984*epsilon**3) + f_3/(17280*epsilon**4) - 241/(1244160*epsilon**4) + 1/(20736*epsilon**5)","29007":"97*f_3**2/(1244160*epsilon) - f_3/(8640*epsilon) - 1241*f_5/(3732480*epsilon) + 13*pi**6/(117573120*epsilon) + 121997/(1074954240*epsilon) + 661*pi**4/(447897600*epsilon) + 13*f_3/(46080*epsilon**2) - 47*f_5/(622080*epsilon**2) - 30859/(179159040*epsilon**2) - 7*pi**4/(4147200*epsilon**2) - 7*f_3/(34560*epsilon**3) + pi**4/(2073600*epsilon**3) + 1049/(2985984*epsilon**3) + f_3/(17280*epsilon**4) - 241/(1244160*epsilon**4) + 1/(20736*epsilon**5)","29008":"311*f_3/(2488320*epsilon) - 67*f_5/(622080*epsilon) - pi**4/(1382400*epsilon) + 1019/(201553920*epsilon) + f_3/(23040*epsilon**2) + 52709/(537477120*epsilon**2) - 14963/(89579520*epsilon**3) - 1561/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","29009":"311*f_3/(2488320*epsilon) - 67*f_5/(622080*epsilon) - pi**4/(1382400*epsilon) + 1019/(201553920*epsilon) + f_3/(23040*epsilon**2) + 52709/(537477120*epsilon**2) - 14963/(89579520*epsilon**3) - 1561/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","29010":"-41*f_3/(276480*epsilon) + 133*f_5/(622080*epsilon) - pi**4/(1382400*epsilon) - 101567/(1612431360*epsilon) + f_3/(23040*epsilon**2) + 18113/(537477120*epsilon**2) - 2791/(17915904*epsilon**3) - 1417/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","29011":"-41*f_3/(276480*epsilon) + 133*f_5/(622080*epsilon) - pi**4/(1382400*epsilon) - 101567/(1612431360*epsilon) + f_3/(23040*epsilon**2) + 18113/(537477120*epsilon**2) - 2791/(17915904*epsilon**3) - 1417/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","29012":"809*f_3/(11197440*epsilon) - 53*f_5/(622080*epsilon) - 19*pi**4/(55987200*epsilon) + 130381/(2902376448*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(18662400*epsilon**2) + 77/(3317760*epsilon**2) + f_3/(155520*epsilon**3) - 13/(787320*epsilon**3) + 1919/(16796160*epsilon**4) - 7/(38880*epsilon**5) + 1/(11664*epsilon**6)","29013":"1049*f_3/(11197440*epsilon) + 23*f_5/(311040*epsilon) - 2316691/(14511882240*epsilon) + 13*pi**4/(111974400*epsilon) - 113*f_3/(3732480*epsilon**2) - pi**4/(9331200*epsilon**2) + 753961/(4837294080*epsilon**2) + 11*f_3/(311040*epsilon**3) - 11479/(40310784*epsilon**3) + 3817/(16796160*epsilon**4) - 133/(1399680*epsilon**5) + 1/(46656*epsilon**6)","29014":"-197*f_3/(16796160*epsilon) + f_5/(829440*epsilon) - 123817/(29023764480*epsilon) - 7*pi**4/(268738560*epsilon) + 19*f_3/(4478976*epsilon**2) + 9557/(4837294080*epsilon**2) + 7*pi**4/(223948800*epsilon**2) - f_3/(233280*epsilon**3) + 1757/(80621568*epsilon**3) - 2993/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","29015":"-197*f_3/(16796160*epsilon) + f_5/(829440*epsilon) - 123817/(29023764480*epsilon) - 7*pi**4/(268738560*epsilon) + 19*f_3/(4478976*epsilon**2) + 9557/(4837294080*epsilon**2) + 7*pi**4/(223948800*epsilon**2) - f_3/(233280*epsilon**3) + 1757/(80621568*epsilon**3) - 2993/(67184640*epsilon**4) + 11/(311040*epsilon**5) - 1/(93312*epsilon**6)","29016":"71*f_3/(4478976*epsilon) - 83*f_5/(1244160*epsilon) - 37*pi**4/(55987200*epsilon) + 3897779/(29023764480*epsilon) - 131*f_3/(3732480*epsilon**2) - 23113/(483729408*epsilon**2) + 11*pi**4/(37324800*epsilon**2) - f_3/(77760*epsilon**3) + 4637/(201553920*epsilon**3) + 4909/(33592320*epsilon**4) - 329/(1399680*epsilon**5) + 5/(46656*epsilon**6)","29017":"781*f_3/(44789760*epsilon) - 35*f_5/(497664*epsilon) - 31*pi**4/(111974400*epsilon) + 43253/(537477120*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(14929920*epsilon**2) + 117479/(3224862720*epsilon**2) + f_3/(124416*epsilon**3) - 3089/(44789760*epsilon**3) + 7/(62208*epsilon**4) - 91/(933120*epsilon**5) + 1/(31104*epsilon**6)","29018":"781*f_3/(44789760*epsilon) - 35*f_5/(497664*epsilon) - 31*pi**4/(111974400*epsilon) + 43253/(537477120*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(14929920*epsilon**2) + 117479/(3224862720*epsilon**2) + f_3/(124416*epsilon**3) - 3089/(44789760*epsilon**3) + 7/(62208*epsilon**4) - 91/(933120*epsilon**5) + 1/(31104*epsilon**6)","29019":"299*f_3/(2488320*epsilon) + f_5/(15360*epsilon) - 363011/(3224862720*epsilon) - 7*pi**4/(8294400*epsilon) + 53*f_3/(414720*epsilon**2) - 11149/(67184640*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(5760*epsilon**3) - 2123/(22394880*epsilon**3) + 41/(248832*epsilon**4) + 61/(155520*epsilon**5) - 1/(2880*epsilon**6)","29020":"299*f_3/(2488320*epsilon) + f_5/(15360*epsilon) - 363011/(3224862720*epsilon) - 7*pi**4/(8294400*epsilon) + 53*f_3/(414720*epsilon**2) - 11149/(67184640*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(5760*epsilon**3) - 2123/(22394880*epsilon**3) + 41/(248832*epsilon**4) + 61/(155520*epsilon**5) - 1/(2880*epsilon**6)","29021":"31*f_3/(22394880*epsilon) + 19*f_5/(155520*epsilon) - 592985/(5804752896*epsilon) + 13*pi**4/(111974400*epsilon) + 191*f_3/(1866240*epsilon**2) - 69877/(483729408*epsilon**2) - pi**4/(9331200*epsilon**2) - 17*f_3/(155520*epsilon**3) + 33179/(201553920*epsilon**3) + 749/(16796160*epsilon**4) - 161/(1399680*epsilon**5) + 1/(23328*epsilon**6)","29022":"-7*f_3/(829440*epsilon) - f_5/(62208*epsilon) - pi**4/(11197440*epsilon) + 980003/(14511882240*epsilon) + f_3/(746496*epsilon**2) - 183361/(2902376448*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 7769/(134369280*epsilon**3) - 4093/(100776960*epsilon**4) + 1/(62208*epsilon**5) - 1/(349920*epsilon**6)","29023":"-143*f_3/(7464960*epsilon) - f_5/(124416*epsilon) - 19657/(1088391168*epsilon) - pi**4/(22394880*epsilon) - 5*f_3/(248832*epsilon**2) - 72757/(3627970560*epsilon**2) + f_3/(62208*epsilon**3) + 3277/(53747712*epsilon**3) - 1147/(22394880*epsilon**4) + 343/(16796160*epsilon**5) - 1/(279936*epsilon**6)","29024":"-143*f_3/(7464960*epsilon) - f_5/(124416*epsilon) - 19657/(1088391168*epsilon) - pi**4/(22394880*epsilon) - 5*f_3/(248832*epsilon**2) - 72757/(3627970560*epsilon**2) + f_3/(62208*epsilon**3) + 3277/(53747712*epsilon**3) - 1147/(22394880*epsilon**4) + 343/(16796160*epsilon**5) - 1/(279936*epsilon**6)","29025":"-139*f_3/(1244160*epsilon) + 223*f_5/(622080*epsilon) - 17*pi**4/(12441600*epsilon) - 8777/(107495424*epsilon) + 7*f_3/(69120*epsilon**2) - 1673/(8957952*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 11/(174960*epsilon**3) + 101/(622080*epsilon**4) + 11/(25920*epsilon**5) - 1/(2592*epsilon**6)","29026":"-11*f_3**2/(207360*epsilon) + 2713*f_3/(5598720*epsilon) - 433*f_5/(622080*epsilon) - pi**6/(39191040*epsilon) + 79*pi**4/(223948800*epsilon) + 5333/(16796160*epsilon) - 1471*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1153/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 19/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","29027":"-11*f_3**2/(207360*epsilon) + 2713*f_3/(5598720*epsilon) - 433*f_5/(622080*epsilon) - pi**6/(39191040*epsilon) + 79*pi**4/(223948800*epsilon) + 5333/(16796160*epsilon) - 1471*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 1153/(11197440*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 17*f_3/(25920*epsilon**3) - 19/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","29028":"19*f_3**2/(622080*epsilon) + 2413*f_3/(5598720*epsilon) - 1169*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) - 17*pi**4/(223948800*epsilon) + 6863/(16796160*epsilon) - 1807*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 2827/(11197440*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(19440*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","29029":"19*f_3**2/(622080*epsilon) + 2413*f_3/(5598720*epsilon) - 1169*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) - 17*pi**4/(223948800*epsilon) + 6863/(16796160*epsilon) - 1807*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 2827/(11197440*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(19440*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","29030":"-11*f_3**2/(155520*epsilon) + 773*f_3/(6718464*epsilon) - f_5/(31104*epsilon) - 17641/(100776960*epsilon) - 103*pi**4/(335923200*epsilon) + pi**6/(8398080*epsilon) - 59*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) + 1/(10368*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 53/(233280*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29031":"-11*f_3**2/(155520*epsilon) + 773*f_3/(6718464*epsilon) - f_5/(31104*epsilon) - 17641/(100776960*epsilon) - 103*pi**4/(335923200*epsilon) + pi**6/(8398080*epsilon) - 59*f_3/(466560*epsilon**2) - f_5/(6480*epsilon**2) + 1/(10368*epsilon**2) + 17*pi**4/(13996800*epsilon**2) + f_3/(1620*epsilon**3) - 53/(233280*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29032":"149*f_3/(8957952*epsilon) - 35*f_5/(497664*epsilon) - 31*pi**4/(111974400*epsilon) + 53437/(537477120*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(14929920*epsilon**2) + 62903/(3224862720*epsilon**2) + f_3/(124416*epsilon**3) - 517/(8957952*epsilon**3) + 17/(155520*epsilon**4) - 91/(933120*epsilon**5) + 1/(31104*epsilon**6)","29033":"149*f_3/(8957952*epsilon) - 35*f_5/(497664*epsilon) - 31*pi**4/(111974400*epsilon) + 53437/(537477120*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(14929920*epsilon**2) + 62903/(3224862720*epsilon**2) + f_3/(124416*epsilon**3) - 517/(8957952*epsilon**3) + 17/(155520*epsilon**4) - 91/(933120*epsilon**5) + 1/(31104*epsilon**6)","29034":"101*f_3/(829440*epsilon) - 17*f_5/(311040*epsilon) - 948431/(7255941120*epsilon) - 49*pi**4/(74649600*epsilon) - 49*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 377551/(1209323520*epsilon**2) + f_3/(51840*epsilon**3) - 52063/(134369280*epsilon**3) + 9521/(33592320*epsilon**4) - 359/(2799360*epsilon**5) + 7/(233280*epsilon**6)","29035":"-671*f_3/(33592320*epsilon) + 11*pi**4/(167961600*epsilon) + 1644349/(87071293440*epsilon) + 11*f_3/(1399680*epsilon**2) + 7697/(806215680*epsilon**2) + 2545/(120932352*epsilon**3) - 2899/(50388480*epsilon**4) + 13/(279936*epsilon**5) - 1/(69984*epsilon**6)","29036":"-671*f_3/(33592320*epsilon) + 11*pi**4/(167961600*epsilon) + 1644349/(87071293440*epsilon) + 11*f_3/(1399680*epsilon**2) + 7697/(806215680*epsilon**2) + 2545/(120932352*epsilon**3) - 2899/(50388480*epsilon**4) + 13/(279936*epsilon**5) - 1/(69984*epsilon**6)","29037":"f_3**2/(8640*epsilon) - 1633*f_3/(11197440*epsilon) + f_5/(62208*epsilon) - 32051/(179159040*epsilon) + pi**4/(746496*epsilon) + 283*f_3/(933120*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 8429/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 593/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","29038":"f_3**2/(8640*epsilon) - 1633*f_3/(11197440*epsilon) + f_5/(62208*epsilon) - 32051/(179159040*epsilon) + pi**4/(746496*epsilon) + 283*f_3/(933120*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 8429/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 593/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","29039":"49*f_3**2/(622080*epsilon) - 253*f_3/(1119744*epsilon) + 419*f_5/(933120*epsilon) - 31*pi**6/(117573120*epsilon) + 13*pi**4/(223948800*epsilon) + 1247/(59719680*epsilon) + 1609*f_3/(3732480*epsilon**2) - 59*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 6659/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 673/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","29040":"49*f_3**2/(622080*epsilon) - 253*f_3/(1119744*epsilon) + 419*f_5/(933120*epsilon) - 31*pi**6/(117573120*epsilon) + 13*pi**4/(223948800*epsilon) + 1247/(59719680*epsilon) + 1609*f_3/(3732480*epsilon**2) - 59*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 6659/(44789760*epsilon**2) - 41*f_3/(77760*epsilon**3) + 673/(3732480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 73/(155520*epsilon**4) + 1/(5184*epsilon**5)","29041":"47*f_3**2/(622080*epsilon) - 149*f_3/(2239488*epsilon) + 61*f_5/(233280*epsilon) - 13*pi**6/(58786560*epsilon) - 24503/(268738560*epsilon) + 151*pi**4/(223948800*epsilon) + 1237*f_3/(3732480*epsilon**2) - 49*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 313/(1244160*epsilon**2) - 41*f_3/(77760*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(1944*epsilon**4) + 1/(4320*epsilon**5)","29042":"47*f_3**2/(622080*epsilon) - 149*f_3/(2239488*epsilon) + 61*f_5/(233280*epsilon) - 13*pi**6/(58786560*epsilon) - 24503/(268738560*epsilon) + 151*pi**4/(223948800*epsilon) + 1237*f_3/(3732480*epsilon**2) - 49*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 313/(1244160*epsilon**2) - 41*f_3/(77760*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(1944*epsilon**4) + 1/(4320*epsilon**5)","29043":"59*f_3/(2799360*epsilon) - 11*f_5/(829440*epsilon) - 41*pi**4/(223948800*epsilon) + 1025221/(174142586880*epsilon) - 107*f_3/(7464960*epsilon**2) + 19757/(3627970560*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + f_3/(311040*epsilon**3) + 1061/(604661760*epsilon**3) - 3619/(201553920*epsilon**4) + 7/(419904*epsilon**5) - 7/(1399680*epsilon**6)","29044":"59*f_3/(2799360*epsilon) - 11*f_5/(829440*epsilon) - 41*pi**4/(223948800*epsilon) + 1025221/(174142586880*epsilon) - 107*f_3/(7464960*epsilon**2) + 19757/(3627970560*epsilon**2) + 7*pi**4/(74649600*epsilon**2) + f_3/(311040*epsilon**3) + 1061/(604661760*epsilon**3) - 3619/(201553920*epsilon**4) + 7/(419904*epsilon**5) - 7/(1399680*epsilon**6)","29045":"2851*f_3/(134369280*epsilon) + 11*f_5/(2488320*epsilon) - 29*pi**4/(167961600*epsilon) - 167341/(11609505792*epsilon) - 401*f_3/(22394880*epsilon**2) + 23*pi**4/(223948800*epsilon**2) + 14687/(1209323520*epsilon**2) + f_3/(233280*epsilon**3) - 1277/(403107840*epsilon**3) - 463/(67184640*epsilon**4) + 1/(139968*epsilon**5) - 1/(466560*epsilon**6)","29046":"-29*f_3/(2799360*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(223948800*epsilon) + 134099/(58047528960*epsilon) + 91*f_3/(7464960*epsilon**2) - 1141/(151165440*epsilon**2) + pi**4/(74649600*epsilon**2) - f_3/(155520*epsilon**3) + 6023/(403107840*epsilon**3) - 373/(13436928*epsilon**4) + 79/(2799360*epsilon**5) - 1/(93312*epsilon**6)","29047":"-29*f_3/(2799360*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(223948800*epsilon) + 134099/(58047528960*epsilon) + 91*f_3/(7464960*epsilon**2) - 1141/(151165440*epsilon**2) + pi**4/(74649600*epsilon**2) - f_3/(155520*epsilon**3) + 6023/(403107840*epsilon**3) - 373/(13436928*epsilon**4) + 79/(2799360*epsilon**5) - 1/(93312*epsilon**6)","29048":"31*f_3/(44789760*epsilon) - f_5/(1658880*epsilon) - 19*pi**4/(447897600*epsilon) + 164663/(38698352640*epsilon) + 53*f_3/(14929920*epsilon**2) - 13609/(2149908480*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(622080*epsilon**3) + 1319/(134369280*epsilon**3) - 313/(22394880*epsilon**4) + 1/(93312*epsilon**5) - 1/(311040*epsilon**6)","29049":"31*f_3/(44789760*epsilon) - f_5/(1658880*epsilon) - 19*pi**4/(447897600*epsilon) + 164663/(38698352640*epsilon) + 53*f_3/(14929920*epsilon**2) - 13609/(2149908480*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(622080*epsilon**3) + 1319/(134369280*epsilon**3) - 313/(22394880*epsilon**4) + 1/(93312*epsilon**5) - 1/(311040*epsilon**6)","29050":"-139*f_3/(14929920*epsilon) + 53*f_5/(7464960*epsilon) - 997589/(174142586880*epsilon) + 29*pi**4/(671846400*epsilon) + 29*f_3/(5598720*epsilon**2) - 81841/(29023764480*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 731/(67184640*epsilon**3) - 181/(7464960*epsilon**4) + 89/(4199040*epsilon**5) - 1/(139968*epsilon**6)","29051":"13*f_3/(2488320*epsilon) - 7*f_5/(414720*epsilon) - 142297/(9674588160*epsilon) + 13*pi**4/(74649600*epsilon) - 29*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 3269/(161243136*epsilon**2) + f_3/(25920*epsilon**3) + 601/(33592320*epsilon**3) - 23/(2239488*epsilon**4) - 13/(155520*epsilon**5) + 1/(15552*epsilon**6)","29052":"f_3/(311040*epsilon) - 137053/(9674588160*epsilon) - 5279/(806215680*epsilon**2) - 421/(268738560*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","29053":"f_3/(311040*epsilon) - 137053/(9674588160*epsilon) - 5279/(806215680*epsilon**2) - 421/(268738560*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","29054":"-f_3/(248832*epsilon) + 7*f_5/(829440*epsilon) - 11083/(1612431360*epsilon) + pi**4/(29859840*epsilon) + 5*f_3/(165888*epsilon**2) - 19993/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 283/(8957952*epsilon**3) + 41/(1492992*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","29055":"-f_3/(248832*epsilon) + 7*f_5/(829440*epsilon) - 11083/(1612431360*epsilon) + pi**4/(29859840*epsilon) + 5*f_3/(165888*epsilon**2) - 19993/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 283/(8957952*epsilon**3) + 41/(1492992*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","29056":"-f_3/(829440*epsilon) - 5933/(806215680*epsilon) + pi**4/(74649600*epsilon) + f_3/(622080*epsilon**2) - 791/(107495424*epsilon**2) + 431/(44789760*epsilon**3) + 229/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","29057":"-f_3/(829440*epsilon) - 5933/(806215680*epsilon) + pi**4/(74649600*epsilon) + f_3/(622080*epsilon**2) - 791/(107495424*epsilon**2) + 431/(44789760*epsilon**3) + 229/(7464960*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","29058":"-287*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 17*pi**4/(335923200*epsilon) + 61279/(11609505792*epsilon) + 149*f_3/(22394880*epsilon**2) - 695/(120932352*epsilon**2) + 7*pi**4/(223948800*epsilon**2) - f_3/(233280*epsilon**3) + 4223/(403107840*epsilon**3) - 1721/(67184640*epsilon**4) + 79/(2799360*epsilon**5) - 1/(93312*epsilon**6)","29059":"-287*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 17*pi**4/(335923200*epsilon) + 61279/(11609505792*epsilon) + 149*f_3/(22394880*epsilon**2) - 695/(120932352*epsilon**2) + 7*pi**4/(223948800*epsilon**2) - f_3/(233280*epsilon**3) + 4223/(403107840*epsilon**3) - 1721/(67184640*epsilon**4) + 79/(2799360*epsilon**5) - 1/(93312*epsilon**6)","29060":"-199*f_3/(134369280*epsilon) + 17*f_5/(1866240*epsilon) - 73*pi**4/(671846400*epsilon) + 25379/(19349176320*epsilon) + 19*f_3/(4478976*epsilon**2) - 2539/(358318080*epsilon**2) + pi**4/(22394880*epsilon**2) - f_3/(373248*epsilon**3) + 1163/(67184640*epsilon**3) - 307/(11197440*epsilon**4) + 1/(46656*epsilon**5) - 1/(155520*epsilon**6)","29061":"-199*f_3/(134369280*epsilon) + 17*f_5/(1866240*epsilon) - 73*pi**4/(671846400*epsilon) + 25379/(19349176320*epsilon) + 19*f_3/(4478976*epsilon**2) - 2539/(358318080*epsilon**2) + pi**4/(22394880*epsilon**2) - f_3/(373248*epsilon**3) + 1163/(67184640*epsilon**3) - 307/(11197440*epsilon**4) + 1/(46656*epsilon**5) - 1/(155520*epsilon**6)","29062":"-f_3/(3732480*epsilon) - 107069/(29023764480*epsilon) + 1771/(302330880*epsilon**2) + 21359/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","29063":"-f_3/(3732480*epsilon) - 107069/(29023764480*epsilon) + 1771/(302330880*epsilon**2) + 21359/(1612431360*epsilon**3) - 2323/(44789760*epsilon**4) + 109/(2239488*epsilon**5) - 1/(62208*epsilon**6)","29064":"-401*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 274169/(58047528960*epsilon) + pi**4/(89579520*epsilon) - 31*f_3/(1492992*epsilon**2) - pi**4/(74649600*epsilon**2) + 6553/(604661760*epsilon**2) + 7*f_3/(311040*epsilon**3) + 12583/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","29065":"-401*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 274169/(58047528960*epsilon) + pi**4/(89579520*epsilon) - 31*f_3/(1492992*epsilon**2) - pi**4/(74649600*epsilon**2) + 6553/(604661760*epsilon**2) + 7*f_3/(311040*epsilon**3) + 12583/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","29066":"679*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 43*pi**4/(447897600*epsilon) + 29767/(19349176320*epsilon) - 23*f_3/(746496*epsilon**2) - 9221/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 13/(134369280*epsilon**3) + 179/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","29067":"679*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 43*pi**4/(447897600*epsilon) + 29767/(19349176320*epsilon) - 23*f_3/(746496*epsilon**2) - 9221/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) + 13/(134369280*epsilon**3) + 179/(22394880*epsilon**4) - 47/(466560*epsilon**5) + 7/(77760*epsilon**6)","29068":"-f_3/(1399680*epsilon) - 1579/(537477120*epsilon) - pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 313/(26873856*epsilon**2) + f_3/(311040*epsilon**3) - 257/(403107840*epsilon**3) - 89/(2799360*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","29069":"-f_3/(1399680*epsilon) - 1579/(537477120*epsilon) - pi**4/(111974400*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 313/(26873856*epsilon**2) + f_3/(311040*epsilon**3) - 257/(403107840*epsilon**3) - 89/(2799360*epsilon**4) + 121/(2799360*epsilon**5) - 1/(58320*epsilon**6)","29070":"-19*f_3/(4478976*epsilon) + pi**4/(111974400*epsilon) + 4231/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - 11/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 49/(14929920*epsilon**3) - 41/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","29071":"-19*f_3/(4478976*epsilon) + pi**4/(111974400*epsilon) + 4231/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - 11/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 49/(14929920*epsilon**3) - 41/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","29072":"-f_3/(2488320*epsilon) - 5071/(604661760*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 3011/(806215680*epsilon**2) - 961/(268738560*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","29073":"-f_3/(2488320*epsilon) - 5071/(604661760*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 3011/(806215680*epsilon**2) - 961/(268738560*epsilon**3) + 1367/(22394880*epsilon**4) - 143/(1866240*epsilon**5) + 1/(31104*epsilon**6)","29074":"-383*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 444593/(58047528960*epsilon) + 11*pi**4/(447897600*epsilon) - 143*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1181/(120932352*epsilon**2) + 7*f_3/(311040*epsilon**3) + 11287/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","29075":"-383*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 444593/(58047528960*epsilon) + 11*pi**4/(447897600*epsilon) - 143*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1181/(120932352*epsilon**2) + 7*f_3/(311040*epsilon**3) + 11287/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","29076":"11*f_3/(2488320*epsilon) + 7*f_5/(829440*epsilon) - 24493/(1612431360*epsilon) - pi**4/(149299200*epsilon) + 7*f_3/(276480*epsilon**2) - 17329/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 1343/(44789760*epsilon**3) + 41/(1492992*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","29077":"11*f_3/(2488320*epsilon) + 7*f_5/(829440*epsilon) - 24493/(1612431360*epsilon) - pi**4/(149299200*epsilon) + 7*f_3/(276480*epsilon**2) - 17329/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 1343/(44789760*epsilon**3) + 41/(1492992*epsilon**4) - 1/(20736*epsilon**5) + 1/(51840*epsilon**6)","29078":"-7*f_5/(414720*epsilon) - 46717/(9674588160*epsilon) + pi**4/(6220800*epsilon) - 31*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 18883/(806215680*epsilon**2) + f_3/(25920*epsilon**3) + 13/(839808*epsilon**3) - 23/(2239488*epsilon**4) - 13/(155520*epsilon**5) + 1/(15552*epsilon**6)","29079":"-7*f_5/(414720*epsilon) - 46717/(9674588160*epsilon) + pi**4/(6220800*epsilon) - 31*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 18883/(806215680*epsilon**2) + f_3/(25920*epsilon**3) + 13/(839808*epsilon**3) - 23/(2239488*epsilon**4) - 13/(155520*epsilon**5) + 1/(15552*epsilon**6)","29080":"-49*f_3/(14929920*epsilon) - f_5/(92160*epsilon) - 28403/(19349176320*epsilon) + 17*pi**4/(149299200*epsilon) - 23*f_3/(829440*epsilon**2) + pi**4/(24883200*epsilon**2) + 16531/(806215680*epsilon**2) + f_3/(34560*epsilon**3) + 2641/(134369280*epsilon**3) - 31/(2488320*epsilon**4) - 71/(933120*epsilon**5) + 1/(17280*epsilon**6)","29081":"-49*f_3/(14929920*epsilon) - f_5/(92160*epsilon) - 28403/(19349176320*epsilon) + 17*pi**4/(149299200*epsilon) - 23*f_3/(829440*epsilon**2) + pi**4/(24883200*epsilon**2) + 16531/(806215680*epsilon**2) + f_3/(34560*epsilon**3) + 2641/(134369280*epsilon**3) - 31/(2488320*epsilon**4) - 71/(933120*epsilon**5) + 1/(17280*epsilon**6)","29082":"281*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 99407/(3224862720*epsilon) + 13*pi**4/(149299200*epsilon) - f_3/(124416*epsilon**2) + 4931/(1074954240*epsilon**2) + 941/(179159040*epsilon**3) + 79/(1658880*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","29083":"281*f_3/(14929920*epsilon) + f_5/(138240*epsilon) - 99407/(3224862720*epsilon) + 13*pi**4/(149299200*epsilon) - f_3/(124416*epsilon**2) + 4931/(1074954240*epsilon**2) + 941/(179159040*epsilon**3) + 79/(1658880*epsilon**4) - 17/(248832*epsilon**5) + 1/(34560*epsilon**6)","29084":"-1417*f_3/(268738560*epsilon) - 19*f_5/(1866240*epsilon) - 7*pi**4/(447897600*epsilon) + 4911977/(348285173760*epsilon) - 23*f_3/(2488320*epsilon**2) + pi**4/(111974400*epsilon**2) + 247579/(29023764480*epsilon**2) + 17*f_3/(1866240*epsilon**3) - 13747/(2418647040*epsilon**3) - 1997/(201553920*epsilon**4) + 7/(622080*epsilon**5) - 1/(279936*epsilon**6)","29085":"-913*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) - 66479/(34828517376*epsilon) + 19*pi**4/(895795200*epsilon) + 19*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 4445/(2902376448*epsilon**2) - f_3/(1866240*epsilon**3) + 4433/(1209323520*epsilon**3) - 301/(20155392*epsilon**4) + 49/(2799360*epsilon**5) - 1/(139968*epsilon**6)","29086":"-913*f_3/(268738560*epsilon) - 7*f_5/(7464960*epsilon) - 66479/(34828517376*epsilon) + 19*pi**4/(895795200*epsilon) + 19*f_3/(7464960*epsilon**2) - pi**4/(223948800*epsilon**2) + 4445/(2902376448*epsilon**2) - f_3/(1866240*epsilon**3) + 4433/(1209323520*epsilon**3) - 301/(20155392*epsilon**4) + 49/(2799360*epsilon**5) - 1/(139968*epsilon**6)","29087":"107*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 27229/(5804752896*epsilon) - pi**4/(89579520*epsilon) - 37*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 27827/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 1361/(80621568*epsilon**3) + 149/(2099520*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","29088":"107*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 27229/(5804752896*epsilon) - pi**4/(89579520*epsilon) - 37*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 27827/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 1361/(80621568*epsilon**3) + 149/(2099520*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","29089":"-1253*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) + pi**4/(149299200*epsilon) + 41591/(21767823360*epsilon) + f_3/(1244160*epsilon**2) - 40039/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 66463/(4837294080*epsilon**3) - 2591/(80621568*epsilon**4) + 7/(248832*epsilon**5) - 5/(559872*epsilon**6)","29090":"-1253*f_3/(134369280*epsilon) + 7*f_5/(3732480*epsilon) + pi**4/(149299200*epsilon) + 41591/(21767823360*epsilon) + f_3/(1244160*epsilon**2) - 40039/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 66463/(4837294080*epsilon**3) - 2591/(80621568*epsilon**4) + 7/(248832*epsilon**5) - 5/(559872*epsilon**6)","29091":"-19*f_3/(4478976*epsilon) + pi**4/(111974400*epsilon) + 4231/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - 11/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 49/(14929920*epsilon**3) - 41/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","29092":"-19*f_3/(4478976*epsilon) + pi**4/(111974400*epsilon) + 4231/(1612431360*epsilon) + 11*f_3/(746496*epsilon**2) - 11/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 49/(14929920*epsilon**3) - 41/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(38880*epsilon**6)","29093":"-7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 205087/(14511882240*epsilon) - 7*f_3/(311040*epsilon**2) + 13567/(2418647040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2797/(100776960*epsilon**3) - 229/(16796160*epsilon**4) - 61/(699840*epsilon**5) + 1/(14580*epsilon**6)","29094":"-7*f_5/(207360*epsilon) - pi**4/(37324800*epsilon) + 205087/(14511882240*epsilon) - 7*f_3/(311040*epsilon**2) + 13567/(2418647040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2797/(100776960*epsilon**3) - 229/(16796160*epsilon**4) - 61/(699840*epsilon**5) + 1/(14580*epsilon**6)","29095":"359*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 17*pi**4/(447897600*epsilon) + 23963/(5804752896*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 42731/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 8101/(403107840*epsilon**3) + 149/(2099520*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","29096":"359*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 17*pi**4/(447897600*epsilon) + 23963/(5804752896*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 42731/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 8101/(403107840*epsilon**3) + 149/(2099520*epsilon**4) - 233/(2799360*epsilon**5) + 1/(29160*epsilon**6)","29097":"-509*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 17*pi**4/(447897600*epsilon) + 316807/(58047528960*epsilon) - 131*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 3317/(302330880*epsilon**2) + 7*f_3/(311040*epsilon**3) + 10639/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","29098":"-509*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 17*pi**4/(447897600*epsilon) + 316807/(58047528960*epsilon) - 131*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 3317/(302330880*epsilon**2) + 7*f_3/(311040*epsilon**3) + 10639/(403107840*epsilon**3) - 769/(67184640*epsilon**4) - 53/(559872*epsilon**5) + 7/(93312*epsilon**6)","29099":"-1339*f_3/(7464960*epsilon) + f_5/(46080*epsilon) + pi**4/(2488320*epsilon) + 287/(5598720*epsilon) + 31*f_3/(103680*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 14167/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 49/(2799360*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","29100":"-1339*f_3/(7464960*epsilon) + f_5/(46080*epsilon) + pi**4/(2488320*epsilon) + 287/(5598720*epsilon) + 31*f_3/(103680*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 14167/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 49/(2799360*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","29101":"-f_3**2/(103680*epsilon) + 2123*f_3/(22394880*epsilon) - 91*f_5/(207360*epsilon) + 3533/(44789760*epsilon) + pi**6/(6531840*epsilon) + 131*pi**4/(74649600*epsilon) + 203*f_3/(622080*epsilon**2) + 7*f_5/(51840*epsilon**2) - 2507/(5598720*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 11/(15552*epsilon**3) + f_3/(12960*epsilon**4) - 13/(25920*epsilon**4) + 1/(6480*epsilon**5)","29102":"-f_3**2/(103680*epsilon) + 2123*f_3/(22394880*epsilon) - 91*f_5/(207360*epsilon) + 3533/(44789760*epsilon) + pi**6/(6531840*epsilon) + 131*pi**4/(74649600*epsilon) + 203*f_3/(622080*epsilon**2) + 7*f_5/(51840*epsilon**2) - 2507/(5598720*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 11/(15552*epsilon**3) + f_3/(12960*epsilon**4) - 13/(25920*epsilon**4) + 1/(6480*epsilon**5)","29103":"f_3**2/(155520*epsilon) + 10267*f_3/(33592320*epsilon) - 49*f_5/(155520*epsilon) - 120781/(100776960*epsilon) + pi**6/(8398080*epsilon) + 2527*pi**4/(335923200*epsilon) - 173*f_3/(58320*epsilon**2) - f_5/(6480*epsilon**2) + 89*pi**4/(27993600*epsilon**2) + 71/(62208*epsilon**2) + 419*f_3/(233280*epsilon**3) - 217/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29104":"f_3**2/(155520*epsilon) + 10267*f_3/(33592320*epsilon) - 49*f_5/(155520*epsilon) - 120781/(100776960*epsilon) + pi**6/(8398080*epsilon) + 2527*pi**4/(335923200*epsilon) - 173*f_3/(58320*epsilon**2) - f_5/(6480*epsilon**2) + 89*pi**4/(27993600*epsilon**2) + 71/(62208*epsilon**2) + 419*f_3/(233280*epsilon**3) - 217/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29105":"25*f_3**2/(7776*epsilon) + pi**4*f_3/(38880*epsilon) + 4153*f_3/(466560*epsilon) - 3017*f_5/(233280*epsilon) - 107*f_7/(34560*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(1469664*epsilon) - 19*f_3**2/(3240*epsilon**2) - 149*f_3/(19440*epsilon**2) + 11*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29106":"25*f_3**2/(7776*epsilon) + pi**4*f_3/(38880*epsilon) + 4153*f_3/(466560*epsilon) - 3017*f_5/(233280*epsilon) - 107*f_7/(34560*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(1469664*epsilon) - 19*f_3**2/(3240*epsilon**2) - 149*f_3/(19440*epsilon**2) + 11*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29107":"-323*f_3/(3732480*epsilon) - 469411/(2418647040*epsilon) + pi**4/(9331200*epsilon) + f_3/(3888*epsilon**2) - pi**4/(3110400*epsilon**2) + 146893/(201553920*epsilon**2) - f_3/(25920*epsilon**3) - 33869/(33592320*epsilon**3) + 1109/(1866240*epsilon**4) - 7/(38880*epsilon**5) + 1/(38880*epsilon**6)","29108":"-323*f_3/(3732480*epsilon) - 469411/(2418647040*epsilon) + pi**4/(9331200*epsilon) + f_3/(3888*epsilon**2) - pi**4/(3110400*epsilon**2) + 146893/(201553920*epsilon**2) - f_3/(25920*epsilon**3) - 33869/(33592320*epsilon**3) + 1109/(1866240*epsilon**4) - 7/(38880*epsilon**5) + 1/(38880*epsilon**6)","29109":"-11*f_3/(466560*epsilon) + pi**4/(55987200*epsilon) + 466103/(453496320*epsilon) + f_3/(466560*epsilon**2) - 197857/(302330880*epsilon**2) - 118583/(201553920*epsilon**3) + 12809/(16796160*epsilon**4) - 457/(1399680*epsilon**5) + 7/(116640*epsilon**6)","29110":"-11*f_3/(466560*epsilon) + pi**4/(55987200*epsilon) + 466103/(453496320*epsilon) + f_3/(466560*epsilon**2) - 197857/(302330880*epsilon**2) - 118583/(201553920*epsilon**3) + 12809/(16796160*epsilon**4) - 457/(1399680*epsilon**5) + 7/(116640*epsilon**6)","29111":"227*f_3**2/(38880*epsilon) + 13*pi**4*f_3/(388800*epsilon) + 1721*f_3/(233280*epsilon) - 7039*f_5/(466560*epsilon) - 377*f_7/(103680*epsilon) - 43*pi**4/(1166400*epsilon) + pi**6/(2939328*epsilon) - 53*f_3**2/(6480*epsilon**2) - 149*f_3/(19440*epsilon**2) + 191*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29112":"227*f_3**2/(38880*epsilon) + 13*pi**4*f_3/(388800*epsilon) + 1721*f_3/(233280*epsilon) - 7039*f_5/(466560*epsilon) - 377*f_7/(103680*epsilon) - 43*pi**4/(1166400*epsilon) + pi**6/(2939328*epsilon) - 53*f_3**2/(6480*epsilon**2) - 149*f_3/(19440*epsilon**2) + 191*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29113":"43*f_3**2/(622080*epsilon) - 37489*f_3/(67184640*epsilon) + 71*f_5/(311040*epsilon) - 83*pi**4/(33592320*epsilon) + pi**6/(23514624*epsilon) + 2029/(3732480*epsilon) + 3131*f_3/(3732480*epsilon**2) - 17*f_5/(103680*epsilon**2) - 6641/(8957952*epsilon**2) + 77*pi**4/(111974400*epsilon**2) - 187*f_3/(233280*epsilon**3) + pi**4/(4665600*epsilon**3) + 4709/(4478976*epsilon**3) + 11*f_3/(38880*epsilon**4) - 125/(186624*epsilon**4) + 23/(155520*epsilon**5)","29114":"43*f_3**2/(622080*epsilon) - 37489*f_3/(67184640*epsilon) + 71*f_5/(311040*epsilon) - 83*pi**4/(33592320*epsilon) + pi**6/(23514624*epsilon) + 2029/(3732480*epsilon) + 3131*f_3/(3732480*epsilon**2) - 17*f_5/(103680*epsilon**2) - 6641/(8957952*epsilon**2) + 77*pi**4/(111974400*epsilon**2) - 187*f_3/(233280*epsilon**3) + pi**4/(4665600*epsilon**3) + 4709/(4478976*epsilon**3) + 11*f_3/(38880*epsilon**4) - 125/(186624*epsilon**4) + 23/(155520*epsilon**5)","29115":"-121*f_3**2/(311040*epsilon) + 12881*f_3/(11197440*epsilon) + 307*f_5/(933120*epsilon) - 191011/(134369280*epsilon) - pi**4/(27993600*epsilon) + pi**6/(14696640*epsilon) + 203*f_3/(1866240*epsilon**2) - 43*f_5/(155520*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 133/(248832*epsilon**2) - 11*f_3/(19440*epsilon**3) + pi**4/(777600*epsilon**3) + 379/(746496*epsilon**3) + f_3/(6480*epsilon**4) - 5/(10368*epsilon**4) + 1/(8640*epsilon**5)","29116":"-f_3**2/(207360*epsilon) - 16607*f_3/(22394880*epsilon) - 19*f_5/(124416*epsilon) + pi**6/(19595520*epsilon) + 367*pi**4/(111974400*epsilon) + 269563/(537477120*epsilon) + 167*f_3/(248832*epsilon**2) + f_5/(34560*epsilon**2) - 3599/(7464960*epsilon**2) - 103*pi**4/(37324800*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 1195/(1492992*epsilon**3) + f_3/(6480*epsilon**4) - 77/(103680*epsilon**4) + 13/(51840*epsilon**5)","29117":"-f_3**2/(207360*epsilon) - 16607*f_3/(22394880*epsilon) - 19*f_5/(124416*epsilon) + pi**6/(19595520*epsilon) + 367*pi**4/(111974400*epsilon) + 269563/(537477120*epsilon) + 167*f_3/(248832*epsilon**2) + f_5/(34560*epsilon**2) - 3599/(7464960*epsilon**2) - 103*pi**4/(37324800*epsilon**2) - 79*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 1195/(1492992*epsilon**3) + f_3/(6480*epsilon**4) - 77/(103680*epsilon**4) + 13/(51840*epsilon**5)","29118":"-91*f_3**2/(414720*epsilon) - 3701*f_3/(44789760*epsilon) - f_5/(311040*epsilon) + pi**6/(31352832*epsilon) + 341*pi**4/(447897600*epsilon) + 171461/(537477120*epsilon) + 569*f_3/(1492992*epsilon**2) - f_5/(23040*epsilon**2) - 167/(368640*epsilon**2) - 89*pi**4/(74649600*epsilon**2) - f_3/(4320*epsilon**3) + pi**4/(2073600*epsilon**3) + 373/(746496*epsilon**3) + f_3/(17280*epsilon**4) - 191/(622080*epsilon**4) + 1/(12960*epsilon**5)","29119":"-91*f_3**2/(414720*epsilon) - 3701*f_3/(44789760*epsilon) - f_5/(311040*epsilon) + pi**6/(31352832*epsilon) + 341*pi**4/(447897600*epsilon) + 171461/(537477120*epsilon) + 569*f_3/(1492992*epsilon**2) - f_5/(23040*epsilon**2) - 167/(368640*epsilon**2) - 89*pi**4/(74649600*epsilon**2) - f_3/(4320*epsilon**3) + pi**4/(2073600*epsilon**3) + 373/(746496*epsilon**3) + f_3/(17280*epsilon**4) - 191/(622080*epsilon**4) + 1/(12960*epsilon**5)","29120":"-1379*f_3/(1244160*epsilon) - 23*pi**4/(12441600*epsilon) + 687457/(1612431360*epsilon) + 287*f_3/(103680*epsilon**2) - 30017/(53747712*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) - 605/(1119744*epsilon**3) + 2839/(933120*epsilon**4) - 13/(5184*epsilon**5) + 11/(12960*epsilon**6)","29121":"-1379*f_3/(1244160*epsilon) - 23*pi**4/(12441600*epsilon) + 687457/(1612431360*epsilon) + 287*f_3/(103680*epsilon**2) - 30017/(53747712*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) - 605/(1119744*epsilon**3) + 2839/(933120*epsilon**4) - 13/(5184*epsilon**5) + 11/(12960*epsilon**6)","29122":"f_3/(2560*epsilon) - pi**4/(1555200*epsilon) + 1877/(44789760*epsilon) - f_3/(864*epsilon**2) - 1997/(5598720*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 3307/(1866240*epsilon**3) - 1523/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","29123":"f_3/(2560*epsilon) - pi**4/(1555200*epsilon) + 1877/(44789760*epsilon) - f_3/(864*epsilon**2) - 1997/(5598720*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 3307/(1866240*epsilon**3) - 1523/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","29124":"-f_3**2/(25920*epsilon) + 1217*f_3/(699840*epsilon) + 65*f_5/(62208*epsilon) - 36757/(16796160*epsilon) + pi**6/(19595520*epsilon) + 217*pi**4/(55987200*epsilon) - 101*f_3/(23328*epsilon**2) - f_5/(2160*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 4259/(2799360*epsilon**2) + 89*f_3/(77760*epsilon**3) - 43/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29125":"-f_3**2/(25920*epsilon) + 1217*f_3/(699840*epsilon) + 65*f_5/(62208*epsilon) - 36757/(16796160*epsilon) + pi**6/(19595520*epsilon) + 217*pi**4/(55987200*epsilon) - 101*f_3/(23328*epsilon**2) - f_5/(2160*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 4259/(2799360*epsilon**2) + 89*f_3/(77760*epsilon**3) - 43/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29126":"-13*f_3**2/(155520*epsilon) + 1439*f_3/(699840*epsilon) - 11*f_5/(46656*epsilon) - 16159/(16796160*epsilon) + pi**6/(7348320*epsilon) + 53*pi**4/(11197440*epsilon) - 511*f_3/(116640*epsilon**2) - 31*f_5/(77760*epsilon**2) + 2267/(2799360*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 89*f_3/(77760*epsilon**3) - 31/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29127":"-f_3**2/(17280*epsilon) + 317*f_3/(233280*epsilon) - 61*f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + pi**6/(1306368*epsilon) + 120023/(89579520*epsilon) - 559*f_3/(207360*epsilon**2) + f_5/(1728*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 17543/(14929920*epsilon**2) + 29*f_3/(8640*epsilon**3) - 721/(248832*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 71/(34560*epsilon**4) - 1/(1728*epsilon**5)","29128":"-f_3**2/(17280*epsilon) + 317*f_3/(233280*epsilon) - 61*f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + pi**6/(1306368*epsilon) + 120023/(89579520*epsilon) - 559*f_3/(207360*epsilon**2) + f_5/(1728*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 17543/(14929920*epsilon**2) + 29*f_3/(8640*epsilon**3) - 721/(248832*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 71/(34560*epsilon**4) - 1/(1728*epsilon**5)","29129":"-17*f_3**2/(103680*epsilon) + 8221*f_3/(7464960*epsilon) - f_5/(4860*epsilon) - 6661/(14929920*epsilon) + 13*pi**4/(7464960*epsilon) + 23*pi**6/(78382080*epsilon) - 1081*f_3/(414720*epsilon**2) - f_5/(6480*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 18119/(7464960*epsilon**2) + 149*f_3/(51840*epsilon**3) - 701/(165888*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(540*epsilon**4) + 383/(103680*epsilon**4) - 19/(17280*epsilon**5)","29130":"-17*f_3**2/(103680*epsilon) + 8221*f_3/(7464960*epsilon) - f_5/(4860*epsilon) - 6661/(14929920*epsilon) + 13*pi**4/(7464960*epsilon) + 23*pi**6/(78382080*epsilon) - 1081*f_3/(414720*epsilon**2) - f_5/(6480*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 18119/(7464960*epsilon**2) + 149*f_3/(51840*epsilon**3) - 701/(165888*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(540*epsilon**4) + 383/(103680*epsilon**4) - 19/(17280*epsilon**5)","29131":"f_3**2/(6912*epsilon) - 413*f_3/(829440*epsilon) - 97*f_5/(207360*epsilon) - pi**6/(26127360*epsilon) + pi**4/(3110400*epsilon) + 5015/(35831808*epsilon) - 359*f_3/(1244160*epsilon**2) + f_5/(2880*epsilon**2) - pi**4/(165888*epsilon**2) + 7969/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 7937/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","29132":"f_3**2/(6912*epsilon) - 413*f_3/(829440*epsilon) - 97*f_5/(207360*epsilon) - pi**6/(26127360*epsilon) + pi**4/(3110400*epsilon) + 5015/(35831808*epsilon) - 359*f_3/(1244160*epsilon**2) + f_5/(2880*epsilon**2) - pi**4/(165888*epsilon**2) + 7969/(14929920*epsilon**2) + f_3/(432*epsilon**3) - 7937/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) - 7*f_3/(4320*epsilon**4) + 67/(25920*epsilon**4) - 11/(17280*epsilon**5)","29133":"-89*f_3**2/(207360*epsilon) + 227*f_3/(933120*epsilon) - 131*f_5/(124416*epsilon) - 13301/(44789760*epsilon) + 47*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 11*f_3/(248832*epsilon**2) - 41*f_5/(103680*epsilon**2) - 2753/(2488320*epsilon**2) + 13*pi**4/(2488320*epsilon**2) + f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 2267/(2488320*epsilon**3) - f_3/(1440*epsilon**4) + 91/(51840*epsilon**4) - 19/(17280*epsilon**5)","29134":"-89*f_3**2/(207360*epsilon) + 227*f_3/(933120*epsilon) - 131*f_5/(124416*epsilon) - 13301/(44789760*epsilon) + 47*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 11*f_3/(248832*epsilon**2) - 41*f_5/(103680*epsilon**2) - 2753/(2488320*epsilon**2) + 13*pi**4/(2488320*epsilon**2) + f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 2267/(2488320*epsilon**3) - f_3/(1440*epsilon**4) + 91/(51840*epsilon**4) - 19/(17280*epsilon**5)","29135":"-7*f_3**2/(34560*epsilon) + 2063*f_3/(933120*epsilon) - 119*f_5/(103680*epsilon) - 2957/(1119744*epsilon) - 7*pi**4/(1492992*epsilon) + pi**6/(1088640*epsilon) + 67*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 727/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(648*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29136":"-7*f_3**2/(34560*epsilon) + 2063*f_3/(933120*epsilon) - 119*f_5/(103680*epsilon) - 2957/(1119744*epsilon) - 7*pi**4/(1492992*epsilon) + pi**6/(1088640*epsilon) + 67*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 727/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(648*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29137":"41*f_3**2/(155520*epsilon) - 5939*f_3/(8398080*epsilon) + 217*f_5/(1866240*epsilon) - 119*pi**4/(167961600*epsilon) + pi**6/(117573120*epsilon) + 797777/(1612431360*epsilon) + 679*f_3/(933120*epsilon**2) + f_5/(77760*epsilon**2) - 15931/(13436928*epsilon**2) + 11*pi**4/(3499200*epsilon**2) - 11*f_3/(8640*epsilon**3) - 7*pi**4/(2332800*epsilon**3) + 4387/(2239488*epsilon**3) + 13*f_3/(19440*epsilon**4) - 73/(62208*epsilon**4) + 19/(77760*epsilon**5)","29138":"-7*f_3**2/(20736*epsilon) + 557*f_3/(1399680*epsilon) + 11*f_5/(38880*epsilon) - 3931/(59719680*epsilon) + 11*pi**4/(55987200*epsilon) + pi**6/(2449440*epsilon) - 139*f_3/(103680*epsilon**2) - 7*f_5/(12960*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 5731/(4976640*epsilon**2) + 367*f_3/(155520*epsilon**3) - 2363/(746496*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 989/(311040*epsilon**4) - 13/(12960*epsilon**5)","29139":"-7*f_3**2/(20736*epsilon) + 557*f_3/(1399680*epsilon) + 11*f_5/(38880*epsilon) - 3931/(59719680*epsilon) + 11*pi**4/(55987200*epsilon) + pi**6/(2449440*epsilon) - 139*f_3/(103680*epsilon**2) - 7*f_5/(12960*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 5731/(4976640*epsilon**2) + 367*f_3/(155520*epsilon**3) - 2363/(746496*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 989/(311040*epsilon**4) - 13/(12960*epsilon**5)","29140":"f_3**2/(3240*epsilon) + 43*f_3/(103680*epsilon) - 251*f_5/(311040*epsilon) - 165491/(89579520*epsilon) + 13*pi**6/(19595520*epsilon) + 17*pi**4/(2073600*epsilon) + f_3/(19440*epsilon**2) - 13*f_5/(12960*epsilon**2) - 3181/(7464960*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - pi**4/(259200*epsilon**3) + 83/(124416*epsilon**3) - f_3/(2160*epsilon**4) + 5/(3456*epsilon**4) - 1/(1080*epsilon**5)","29141":"43*f_3**2/(622080*epsilon) - 26689*f_3/(67184640*epsilon) + 37*f_5/(103680*epsilon) - 83*pi**4/(33592320*epsilon) + pi**6/(23514624*epsilon) + 149/(746496*epsilon) + 3131*f_3/(3732480*epsilon**2) - 17*f_5/(103680*epsilon**2) - 5777/(8957952*epsilon**2) + 77*pi**4/(111974400*epsilon**2) - 187*f_3/(233280*epsilon**3) + pi**4/(4665600*epsilon**3) + 4709/(4478976*epsilon**3) + 11*f_3/(38880*epsilon**4) - 125/(186624*epsilon**4) + 23/(155520*epsilon**5)","29142":"43*f_3**2/(622080*epsilon) - 26689*f_3/(67184640*epsilon) + 37*f_5/(103680*epsilon) - 83*pi**4/(33592320*epsilon) + pi**6/(23514624*epsilon) + 149/(746496*epsilon) + 3131*f_3/(3732480*epsilon**2) - 17*f_5/(103680*epsilon**2) - 5777/(8957952*epsilon**2) + 77*pi**4/(111974400*epsilon**2) - 187*f_3/(233280*epsilon**3) + pi**4/(4665600*epsilon**3) + 4709/(4478976*epsilon**3) + 11*f_3/(38880*epsilon**4) - 125/(186624*epsilon**4) + 23/(155520*epsilon**5)","29143":"47*f_3**2/(155520*epsilon) + 2617*f_3/(5598720*epsilon) + 229*f_5/(466560*epsilon) - 17239/(16796160*epsilon) + pi**6/(29393280*epsilon) + 43*pi**4/(13996800*epsilon) - 1691*f_3/(933120*epsilon**2) - 7*f_5/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) + 3359/(2799360*epsilon**2) + 7*f_3/(4860*epsilon**3) - 31/(58320*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29144":"47*f_3**2/(155520*epsilon) + 2617*f_3/(5598720*epsilon) + 229*f_5/(466560*epsilon) - 17239/(16796160*epsilon) + pi**6/(29393280*epsilon) + 43*pi**4/(13996800*epsilon) - 1691*f_3/(933120*epsilon**2) - 7*f_5/(77760*epsilon**2) - pi**4/(3110400*epsilon**2) + 3359/(2799360*epsilon**2) + 7*f_3/(4860*epsilon**3) - 31/(58320*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29145":"7*f_3**2/(12960*epsilon) - 2351*f_3/(5598720*epsilon) - 7*f_5/(155520*epsilon) - pi**6/(19595520*epsilon) + 17*pi**4/(6998400*epsilon) + 8777/(16796160*epsilon) - 1331*f_3/(933120*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(3110400*epsilon**2) + 89/(2799360*epsilon**2) + 7*f_3/(4860*epsilon**3) - 1/(3645*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29146":"-29*f_3/(51840*epsilon) + 19*f_5/(69120*epsilon) + pi**4/(345600*epsilon) + 55243/(179159040*epsilon) + 49*f_3/(34560*epsilon**2) - 37285/(17915904*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 30059/(14929920*epsilon**3) + 1043/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","29147":"-29*f_3/(51840*epsilon) + 19*f_5/(69120*epsilon) + pi**4/(345600*epsilon) + 55243/(179159040*epsilon) + 49*f_3/(34560*epsilon**2) - 37285/(17915904*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 30059/(14929920*epsilon**3) + 1043/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","29148":"1033*f_3/(933120*epsilon) + f_5/(4320*epsilon) - 264767/(302330880*epsilon) - pi**4/(2073600*epsilon) - 229*f_3/(311040*epsilon**2) - pi**4/(1036800*epsilon**2) + 7399/(403107840*epsilon**2) + 7*f_3/(25920*epsilon**3) + 38249/(67184640*epsilon**3) - 509/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","29149":"1033*f_3/(933120*epsilon) + f_5/(4320*epsilon) - 264767/(302330880*epsilon) - pi**4/(2073600*epsilon) - 229*f_3/(311040*epsilon**2) - pi**4/(1036800*epsilon**2) + 7399/(403107840*epsilon**2) + 7*f_3/(25920*epsilon**3) + 38249/(67184640*epsilon**3) - 509/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","29150":"49*f_3**2/(77760*epsilon) - pi**4*f_3/(777600*epsilon) + 593*f_3/(933120*epsilon) + 329*f_5/(46656*epsilon) - 247*f_7/(17280*epsilon) - 31*pi**6/(5878656*epsilon) + 29*pi**4/(1866240*epsilon) + 14033/(1866240*epsilon) - f_3**2/(12960*epsilon**2) + 1247*f_3/(155520*epsilon**2) - 227*f_5/(15552*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + pi**6/(979776*epsilon**2) + 539/(207360*epsilon**2) - 41*f_3/(6480*epsilon**3) + f_5/(81*epsilon**3) - 7/(1296*epsilon**3) + 1/(720*epsilon**4)","29151":"49*f_3**2/(77760*epsilon) - pi**4*f_3/(777600*epsilon) + 593*f_3/(933120*epsilon) + 329*f_5/(46656*epsilon) - 247*f_7/(17280*epsilon) - 31*pi**6/(5878656*epsilon) + 29*pi**4/(1866240*epsilon) + 14033/(1866240*epsilon) - f_3**2/(12960*epsilon**2) + 1247*f_3/(155520*epsilon**2) - 227*f_5/(15552*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + pi**6/(979776*epsilon**2) + 539/(207360*epsilon**2) - 41*f_3/(6480*epsilon**3) + f_5/(81*epsilon**3) - 7/(1296*epsilon**3) + 1/(720*epsilon**4)","29152":"61*f_3**2/(103680*epsilon) - 61*f_3/(233280*epsilon) - 41*f_5/(155520*epsilon) - 11017/(5598720*epsilon) - 187*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 43*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 323/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29153":"61*f_3**2/(103680*epsilon) - 61*f_3/(233280*epsilon) - 41*f_5/(155520*epsilon) - 11017/(5598720*epsilon) - 187*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 43*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 323/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29154":"-7301*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 3219911/(7255941120*epsilon) + 113*pi**4/(111974400*epsilon) + 25*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 299131/(241864704*epsilon**2) - f_3/(77760*epsilon**3) - 190709/(201553920*epsilon**3) + 6097/(16796160*epsilon**4) - 37/(466560*epsilon**5) + 1/(116640*epsilon**6)","29155":"-7301*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 3219911/(7255941120*epsilon) + 113*pi**4/(111974400*epsilon) + 25*f_3/(186624*epsilon**2) - pi**4/(9331200*epsilon**2) + 299131/(241864704*epsilon**2) - f_3/(77760*epsilon**3) - 190709/(201553920*epsilon**3) + 6097/(16796160*epsilon**4) - 37/(466560*epsilon**5) + 1/(116640*epsilon**6)","29156":"1243*f_3/(3732480*epsilon) + 83*f_5/(1244160*epsilon) - 7253027/(14511882240*epsilon) - 23*pi**4/(111974400*epsilon) - 23*f_3/(933120*epsilon**2) - pi**4/(37324800*epsilon**2) + 1852753/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 36367/(80621568*epsilon**3) + 2135/(6718464*epsilon**4) - 103/(933120*epsilon**5) + 1/(58320*epsilon**6)","29157":"1243*f_3/(3732480*epsilon) + 83*f_5/(1244160*epsilon) - 7253027/(14511882240*epsilon) - 23*pi**4/(111974400*epsilon) - 23*f_3/(933120*epsilon**2) - pi**4/(37324800*epsilon**2) + 1852753/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 36367/(80621568*epsilon**3) + 2135/(6718464*epsilon**4) - 103/(933120*epsilon**5) + 1/(58320*epsilon**6)","29158":"11*f_3**2/(77760*epsilon) + 9241*f_3/(5598720*epsilon) + 329*f_5/(466560*epsilon) - 43147/(16796160*epsilon) + pi**6/(8398080*epsilon) + 113*pi**4/(27993600*epsilon) - 2231*f_3/(933120*epsilon**2) - f_5/(2430*epsilon**2) - pi**4/(3110400*epsilon**2) + 6629/(2799360*epsilon**2) + 7*f_3/(4860*epsilon**3) - 23/(29160*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29159":"11*f_3**2/(77760*epsilon) + 9241*f_3/(5598720*epsilon) + 329*f_5/(466560*epsilon) - 43147/(16796160*epsilon) + pi**6/(8398080*epsilon) + 113*pi**4/(27993600*epsilon) - 2231*f_3/(933120*epsilon**2) - f_5/(2430*epsilon**2) - pi**4/(3110400*epsilon**2) + 6629/(2799360*epsilon**2) + 7*f_3/(4860*epsilon**3) - 23/(29160*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29160":"11*f_3**2/(77760*epsilon) + 6769*f_3/(5598720*epsilon) + 329*f_5/(466560*epsilon) - 32011/(16796160*epsilon) + pi**6/(8398080*epsilon) + 101*pi**4/(27993600*epsilon) - 1991*f_3/(933120*epsilon**2) - f_5/(2430*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(699840*epsilon**2) + 7*f_3/(4860*epsilon**3) - 77/(116640*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29161":"11*f_3**2/(77760*epsilon) + 6769*f_3/(5598720*epsilon) + 329*f_5/(466560*epsilon) - 32011/(16796160*epsilon) + pi**6/(8398080*epsilon) + 101*pi**4/(27993600*epsilon) - 1991*f_3/(933120*epsilon**2) - f_5/(2430*epsilon**2) - pi**4/(3110400*epsilon**2) + 1271/(699840*epsilon**2) + 7*f_3/(4860*epsilon**3) - 77/(116640*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29162":"-1693*f_3/(7464960*epsilon) + f_5/(46080*epsilon) + 257/(44789760*epsilon) + pi**4/(2073600*epsilon) + f_3/(3240*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 34039/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 31/(2799360*epsilon**3) - 305/(746496*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","29163":"-1693*f_3/(7464960*epsilon) + f_5/(46080*epsilon) + 257/(44789760*epsilon) + pi**4/(2073600*epsilon) + f_3/(3240*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 34039/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 31/(2799360*epsilon**3) - 305/(746496*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","29164":"-f_3**2/(2304*epsilon) + 749*f_3/(933120*epsilon) - 199*f_5/(103680*epsilon) + pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 8399/(5598720*epsilon) + 283*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 1339/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 7/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29165":"-f_3**2/(2304*epsilon) + 749*f_3/(933120*epsilon) - 199*f_5/(103680*epsilon) + pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 8399/(5598720*epsilon) + 283*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 1339/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + 7/(6480*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29166":"-8809*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) + 47*pi**4/(55987200*epsilon) + 371315/(725594112*epsilon) + 103*f_3/(233280*epsilon**2) - 79339/(483729408*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) - 3053/(14929920*epsilon**3) + 1613/(6718464*epsilon**4) - 313/(2799360*epsilon**5) + 1/(46656*epsilon**6)","29167":"-8809*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) + 47*pi**4/(55987200*epsilon) + 371315/(725594112*epsilon) + 103*f_3/(233280*epsilon**2) - 79339/(483729408*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) - 3053/(14929920*epsilon**3) + 1613/(6718464*epsilon**4) - 313/(2799360*epsilon**5) + 1/(46656*epsilon**6)","29168":"-5191*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) + 184087/(3627970560*epsilon) + 121*pi**4/(111974400*epsilon) + 277*f_3/(933120*epsilon**2) - pi**4/(1866240*epsilon**2) + 30173/(483729408*epsilon**2) - f_3/(15552*epsilon**3) - 3533/(14929920*epsilon**3) + 1613/(6718464*epsilon**4) - 313/(2799360*epsilon**5) + 1/(46656*epsilon**6)","29169":"-5191*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) + 184087/(3627970560*epsilon) + 121*pi**4/(111974400*epsilon) + 277*f_3/(933120*epsilon**2) - pi**4/(1866240*epsilon**2) + 30173/(483729408*epsilon**2) - f_3/(15552*epsilon**3) - 3533/(14929920*epsilon**3) + 1613/(6718464*epsilon**4) - 313/(2799360*epsilon**5) + 1/(46656*epsilon**6)","29170":"4999*f_3/(22394880*epsilon) + 23*f_5/(1244160*epsilon) - 23*pi**4/(223948800*epsilon) + 29754293/(87071293440*epsilon) - 61*f_3/(622080*epsilon**2) - 1196651/(2902376448*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 48071/(201553920*epsilon**3) - 1991/(25194240*epsilon**4) + 1/(65610*epsilon**5) - 1/(699840*epsilon**6)","29171":"-43*f_3/(3732480*epsilon) - f_5/(46080*epsilon) - 501727/(3224862720*epsilon) + pi**4/(1244160*epsilon) - 7*f_3/(138240*epsilon**2) - 18413/(134369280*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 3251/(4478976*epsilon**3) - 2851/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","29172":"-43*f_3/(3732480*epsilon) - f_5/(46080*epsilon) - 501727/(3224862720*epsilon) + pi**4/(1244160*epsilon) - 7*f_3/(138240*epsilon**2) - 18413/(134369280*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 3251/(4478976*epsilon**3) - 2851/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","29173":"-563*f_3/(1244160*epsilon) + 11*f_5/(51840*epsilon) - 68873/(134369280*epsilon) + pi**4/(1244160*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(518400*epsilon**2) + 743/(3317760*epsilon**2) - 7*f_3/(8640*epsilon**3) + 14003/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29174":"-563*f_3/(1244160*epsilon) + 11*f_5/(51840*epsilon) - 68873/(134369280*epsilon) + pi**4/(1244160*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(518400*epsilon**2) + 743/(3317760*epsilon**2) - 7*f_3/(8640*epsilon**3) + 14003/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29175":"-149*f_3**2/(103680*epsilon) + 4901*f_3/(1866240*epsilon) + 269*f_5/(311040*epsilon) - 17167/(17915904*epsilon) - 101*pi**4/(12441600*epsilon) - pi**6/(1224720*epsilon) - 127*f_3/(62208*epsilon**2) + 7*f_5/(51840*epsilon**2) + 4987/(14929920*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 131/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 173/(103680*epsilon**4) - 1/(1728*epsilon**5)","29176":"-149*f_3**2/(103680*epsilon) + 4901*f_3/(1866240*epsilon) + 269*f_5/(311040*epsilon) - 17167/(17915904*epsilon) - 101*pi**4/(12441600*epsilon) - pi**6/(1224720*epsilon) - 127*f_3/(62208*epsilon**2) + 7*f_5/(51840*epsilon**2) + 4987/(14929920*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 131/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 173/(103680*epsilon**4) - 1/(1728*epsilon**5)","29177":"5*f_3**2/(62208*epsilon) - 6007*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 75839/(537477120*epsilon) - pi**6/(58786560*epsilon) + 163*pi**4/(74649600*epsilon) + 271*f_3/(622080*epsilon**2) + f_5/(155520*epsilon**2) - 649/(1658880*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 3373/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(17280*epsilon**4) + 1/(5184*epsilon**5)","29178":"5*f_3**2/(62208*epsilon) - 6007*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 75839/(537477120*epsilon) - pi**6/(58786560*epsilon) + 163*pi**4/(74649600*epsilon) + 271*f_3/(622080*epsilon**2) + f_5/(155520*epsilon**2) - 649/(1658880*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 3373/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 11/(17280*epsilon**4) + 1/(5184*epsilon**5)","29179":"-101*f_3**2/(38880*epsilon) - 241*f_3/(46656*epsilon) - pi**4*f_3/(388800*epsilon) + 619*f_5/(46656*epsilon) - 109*f_7/(51840*epsilon) - 13*pi**6/(2939328*epsilon) + 317/(466560*epsilon) + 47*pi**4/(2332800*epsilon) + 11*f_3**2/(6480*epsilon**2) + 59*f_3/(4860*epsilon**2) - 29*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 11/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","29180":"-101*f_3**2/(38880*epsilon) - 241*f_3/(46656*epsilon) - pi**4*f_3/(388800*epsilon) + 619*f_5/(46656*epsilon) - 109*f_7/(51840*epsilon) - 13*pi**6/(2939328*epsilon) + 317/(466560*epsilon) + 47*pi**4/(2332800*epsilon) + 11*f_3**2/(6480*epsilon**2) + 59*f_3/(4860*epsilon**2) - 29*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 11/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","29181":"-209*f_3**2/(38880*epsilon) - 6419*f_3/(233280*epsilon) - pi**4*f_3/(97200*epsilon) + 2017*f_5/(46656*epsilon) + 89*f_7/(25920*epsilon) - 5791/(466560*epsilon) - 37*pi**4/(2332800*epsilon) + 17*pi**6/(2939328*epsilon) + 13*f_3**2/(3240*epsilon**2) + 41*f_3/(1215*epsilon**2) - 13*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + 29/(4860*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","29182":"-43*f_3**2/(311040*epsilon) + 4745*f_3/(6718464*epsilon) - 11*f_5/(25920*epsilon) - 19709/(20155392*epsilon) - pi**6/(11757312*epsilon) + 17*pi**4/(2624400*epsilon) - 989*f_3/(622080*epsilon**2) + 17*f_5/(51840*epsilon**2) - 233*pi**4/(55987200*epsilon**2) + 6023/(5598720*epsilon**2) + 193*f_3/(116640*epsilon**3) - 241/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29183":"-43*f_3**2/(311040*epsilon) + 4745*f_3/(6718464*epsilon) - 11*f_5/(25920*epsilon) - 19709/(20155392*epsilon) - pi**6/(11757312*epsilon) + 17*pi**4/(2624400*epsilon) - 989*f_3/(622080*epsilon**2) + 17*f_5/(51840*epsilon**2) - 233*pi**4/(55987200*epsilon**2) + 6023/(5598720*epsilon**2) + 193*f_3/(116640*epsilon**3) - 241/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29184":"-43*f_3**2/(311040*epsilon) + 4745*f_3/(6718464*epsilon) - 11*f_5/(25920*epsilon) - 99193/(100776960*epsilon) - pi**6/(11757312*epsilon) + 17*pi**4/(2624400*epsilon) - 989*f_3/(622080*epsilon**2) + 17*f_5/(51840*epsilon**2) - 233*pi**4/(55987200*epsilon**2) + 6023/(5598720*epsilon**2) + 193*f_3/(116640*epsilon**3) - 241/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29185":"-43*f_3**2/(311040*epsilon) + 4745*f_3/(6718464*epsilon) - 11*f_5/(25920*epsilon) - 99193/(100776960*epsilon) - pi**6/(11757312*epsilon) + 17*pi**4/(2624400*epsilon) - 989*f_3/(622080*epsilon**2) + 17*f_5/(51840*epsilon**2) - 233*pi**4/(55987200*epsilon**2) + 6023/(5598720*epsilon**2) + 193*f_3/(116640*epsilon**3) - 241/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29186":"41*f_3**2/(155520*epsilon) + 6043*f_3/(5598720*epsilon) + 323*f_5/(933120*epsilon) - 25279/(16796160*epsilon) + pi**6/(29393280*epsilon) + 71*pi**4/(27993600*epsilon) - 343*f_3/(186624*epsilon**2) - 11*f_5/(38880*epsilon**2) - pi**4/(3110400*epsilon**2) + 4067/(2799360*epsilon**2) + 7*f_3/(4860*epsilon**3) - 17/(29160*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29187":"29*f_3**2/(155520*epsilon) + 8947*f_3/(5598720*epsilon) + 713*f_5/(933120*epsilon) - 43039/(16796160*epsilon) + pi**6/(29393280*epsilon) + 23*pi**4/(6998400*epsilon) - 427*f_3/(186624*epsilon**2) - 11*f_5/(38880*epsilon**2) - pi**4/(3110400*epsilon**2) + 1493/(699840*epsilon**2) + 7*f_3/(4860*epsilon**3) - 83/(116640*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29188":"29*f_3**2/(155520*epsilon) + 8947*f_3/(5598720*epsilon) + 713*f_5/(933120*epsilon) - 43039/(16796160*epsilon) + pi**6/(29393280*epsilon) + 23*pi**4/(6998400*epsilon) - 427*f_3/(186624*epsilon**2) - 11*f_5/(38880*epsilon**2) - pi**4/(3110400*epsilon**2) + 1493/(699840*epsilon**2) + 7*f_3/(4860*epsilon**3) - 83/(116640*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(9720*epsilon**4)","29189":"f_3**2/(6480*epsilon) - 143*f_3/(82944*epsilon) + 157*f_5/(62208*epsilon) - 140153/(134369280*epsilon) - pi**6/(1959552*epsilon) + pi**4/(138240*epsilon) + 211*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 15827/(9953280*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 40499/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29190":"f_3**2/(6480*epsilon) - 143*f_3/(82944*epsilon) + 157*f_5/(62208*epsilon) - 140153/(134369280*epsilon) - pi**6/(1959552*epsilon) + pi**4/(138240*epsilon) + 211*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 15827/(9953280*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 40499/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29191":"11*f_3**2/(34560*epsilon) - 3991*f_3/(933120*epsilon) + 221*f_5/(103680*epsilon) - 6751/(5598720*epsilon) - 47*pi**4/(7464960*epsilon) + pi**6/(311040*epsilon) + 1963*f_3/(622080*epsilon**2) - 53*f_5/(17280*epsilon**2) - 4333/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 11/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29192":"11*f_3**2/(34560*epsilon) - 3991*f_3/(933120*epsilon) + 221*f_5/(103680*epsilon) - 6751/(5598720*epsilon) - 47*pi**4/(7464960*epsilon) + pi**6/(311040*epsilon) + 1963*f_3/(622080*epsilon**2) - 53*f_5/(17280*epsilon**2) - 4333/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 11/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29193":"-13*f_3**2/(20736*epsilon) + 281*f_3/(93312*epsilon) - 401*f_5/(155520*epsilon) - 21433/(5598720*epsilon) + 37*pi**4/(7464960*epsilon) + 19*pi**6/(9797760*epsilon) + 499*f_3/(622080*epsilon**2) - 89*f_5/(51840*epsilon**2) - 2773/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 17/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29194":"-13*f_3**2/(20736*epsilon) + 281*f_3/(93312*epsilon) - 401*f_5/(155520*epsilon) - 21433/(5598720*epsilon) + 37*pi**4/(7464960*epsilon) + 19*pi**6/(9797760*epsilon) + 499*f_3/(622080*epsilon**2) - 89*f_5/(51840*epsilon**2) - 2773/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 17/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29195":"-41*f_3/(414720*epsilon) + 78089/(537477120*epsilon) + 11*f_3/(27648*epsilon**2) - 109553/(179159040*epsilon**2) - f_3/(2304*epsilon**3) + 10451/(8957952*epsilon**3) - 4511/(3732480*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","29196":"-41*f_3/(414720*epsilon) + 78089/(537477120*epsilon) + 11*f_3/(27648*epsilon**2) - 109553/(179159040*epsilon**2) - f_3/(2304*epsilon**3) + 10451/(8957952*epsilon**3) - 4511/(3732480*epsilon**4) + 61/(62208*epsilon**5) - 1/(2592*epsilon**6)","29197":"-119*f_3/(311040*epsilon) - 37*f_5/(41472*epsilon) + 29*pi**4/(6220800*epsilon) + 89299/(179159040*epsilon) - f_3/(480*epsilon**2) - pi**4/(2073600*epsilon**2) + 143839/(89579520*epsilon**2) + 13*f_3/(5760*epsilon**3) - 44677/(14929920*epsilon**3) + 3203/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","29198":"-119*f_3/(311040*epsilon) - 37*f_5/(41472*epsilon) + 29*pi**4/(6220800*epsilon) + 89299/(179159040*epsilon) - f_3/(480*epsilon**2) - pi**4/(2073600*epsilon**2) + 143839/(89579520*epsilon**2) + 13*f_3/(5760*epsilon**3) - 44677/(14929920*epsilon**3) + 3203/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","29199":"-1573*f_3/(5598720*epsilon) - 113*f_5/(311040*epsilon) - 91*pi**4/(111974400*epsilon) + 93823/(134369280*epsilon) - 1337*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 213157/(268738560*epsilon**2) + 107*f_3/(155520*epsilon**3) - 26939/(33592320*epsilon**3) - 551/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","29200":"-1573*f_3/(5598720*epsilon) - 113*f_5/(311040*epsilon) - 91*pi**4/(111974400*epsilon) + 93823/(134369280*epsilon) - 1337*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 213157/(268738560*epsilon**2) + 107*f_3/(155520*epsilon**3) - 26939/(33592320*epsilon**3) - 551/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","29201":"-13*f_3**2/(20736*epsilon) + 587*f_3/(93312*epsilon) - 1001*f_5/(155520*epsilon) - 21433/(5598720*epsilon) + 37*pi**4/(7464960*epsilon) + 19*pi**6/(9797760*epsilon) + 499*f_3/(622080*epsilon**2) - 89*f_5/(51840*epsilon**2) - 2773/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 17/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29202":"-13*f_3**2/(20736*epsilon) + 587*f_3/(93312*epsilon) - 1001*f_5/(155520*epsilon) - 21433/(5598720*epsilon) + 37*pi**4/(7464960*epsilon) + 19*pi**6/(9797760*epsilon) + 499*f_3/(622080*epsilon**2) - 89*f_5/(51840*epsilon**2) - 2773/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 17/(6480*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29203":"-13*f_3**2/(207360*epsilon) + 11849*f_3/(7464960*epsilon) + 29*f_5/(124416*epsilon) - 191519/(179159040*epsilon) - 13*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) - 3401*f_3/(1244160*epsilon**2) - 31*f_5/(103680*epsilon**2) + 37*pi**4/(4147200*epsilon**2) + 25489/(14929920*epsilon**2) + 49*f_3/(25920*epsilon**3) - 1231/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 47/(25920*epsilon**4) - 1/(1440*epsilon**5)","29204":"-13*f_3**2/(207360*epsilon) + 11849*f_3/(7464960*epsilon) + 29*f_5/(124416*epsilon) - 191519/(179159040*epsilon) - 13*pi**4/(4147200*epsilon) + pi**6/(9797760*epsilon) - 3401*f_3/(1244160*epsilon**2) - 31*f_5/(103680*epsilon**2) + 37*pi**4/(4147200*epsilon**2) + 25489/(14929920*epsilon**2) + 49*f_3/(25920*epsilon**3) - 1231/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 47/(25920*epsilon**4) - 1/(1440*epsilon**5)","29205":"-161*f_3/(933120*epsilon) - 11*f_5/(77760*epsilon) - 233161/(226748160*epsilon) + 61*pi**4/(55987200*epsilon) - 109*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 2029121/(1209323520*epsilon**2) + f_3/(77760*epsilon**3) - 215981/(201553920*epsilon**3) + 6313/(16796160*epsilon**4) - 37/(466560*epsilon**5) + 1/(116640*epsilon**6)","29206":"-61*f_3/(62208*epsilon) + f_5/(1080*epsilon) - 30071/(44789760*epsilon) + 17*pi**4/(6220800*epsilon) - 19*f_3/(103680*epsilon**2) - 13879/(29859840*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2221/(4976640*epsilon**3) + 23/(82944*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","29207":"-61*f_3/(62208*epsilon) + f_5/(1080*epsilon) - 30071/(44789760*epsilon) + 17*pi**4/(6220800*epsilon) - 19*f_3/(103680*epsilon**2) - 13879/(29859840*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2221/(4976640*epsilon**3) + 23/(82944*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","29208":"179*f_3**2/(103680*epsilon) - 1637*f_3/(933120*epsilon) - 371*f_5/(311040*epsilon) - 53*pi**4/(6220800*epsilon) + pi**6/(4898880*epsilon) + 69191/(44789760*epsilon) - 19*f_3/(155520*epsilon**2) - 73*f_5/(51840*epsilon**2) + 113/(1866240*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 509/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29209":"179*f_3**2/(103680*epsilon) - 1637*f_3/(933120*epsilon) - 371*f_5/(311040*epsilon) - 53*pi**4/(6220800*epsilon) + pi**6/(4898880*epsilon) + 69191/(44789760*epsilon) - 19*f_3/(155520*epsilon**2) - 73*f_5/(51840*epsilon**2) + 113/(1866240*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 509/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29210":"49*f_3**2/(77760*epsilon) - pi**4*f_3/(777600*epsilon) + 5633*f_3/(933120*epsilon) - 31*f_5/(46656*epsilon) - 247*f_7/(17280*epsilon) - 31*pi**6/(5878656*epsilon) + 29*pi**4/(1866240*epsilon) + 16553/(1866240*epsilon) - f_3**2/(12960*epsilon**2) + 1247*f_3/(155520*epsilon**2) - 227*f_5/(15552*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + pi**6/(979776*epsilon**2) + 539/(207360*epsilon**2) - 41*f_3/(6480*epsilon**3) + f_5/(81*epsilon**3) - 7/(1296*epsilon**3) + 1/(720*epsilon**4)","29211":"49*f_3**2/(77760*epsilon) - pi**4*f_3/(777600*epsilon) + 5633*f_3/(933120*epsilon) - 31*f_5/(46656*epsilon) - 247*f_7/(17280*epsilon) - 31*pi**6/(5878656*epsilon) + 29*pi**4/(1866240*epsilon) + 16553/(1866240*epsilon) - f_3**2/(12960*epsilon**2) + 1247*f_3/(155520*epsilon**2) - 227*f_5/(15552*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + pi**6/(979776*epsilon**2) + 539/(207360*epsilon**2) - 41*f_3/(6480*epsilon**3) + f_5/(81*epsilon**3) - 7/(1296*epsilon**3) + 1/(720*epsilon**4)","29212":"127*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 1943*f_3/(233280*epsilon) - 6079*f_5/(466560*epsilon) + 197*f_7/(103680*epsilon) - 71*pi**4/(2332800*epsilon) + 5*pi**6/(5878656*epsilon) - f_3**2/(810*epsilon**2) - 14*f_3/(1215*epsilon**2) + 11*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29213":"127*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 1943*f_3/(233280*epsilon) - 6079*f_5/(466560*epsilon) + 197*f_7/(103680*epsilon) - 71*pi**4/(2332800*epsilon) + 5*pi**6/(5878656*epsilon) - f_3**2/(810*epsilon**2) - 14*f_3/(1215*epsilon**2) + 11*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29214":"-197*f_3**2/(77760*epsilon) - 1963*f_3/(933120*epsilon) + 11*pi**4*f_3/(777600*epsilon) + 7169*f_5/(466560*epsilon) - 517*f_7/(51840*epsilon) - 31*pi**6/(5878656*epsilon) - 83*pi**4/(9331200*epsilon) + 1373/(373248*epsilon) + 11*f_3**2/(12960*epsilon**2) + 359*f_3/(155520*epsilon**2) - 227*f_5/(15552*epsilon**2) + pi**6/(979776*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 3553/(622080*epsilon**2) - 29*f_3/(6480*epsilon**3) + f_5/(81*epsilon**3) - 1/(144*epsilon**3) + 1/(720*epsilon**4)","29215":"-197*f_3**2/(77760*epsilon) - 1963*f_3/(933120*epsilon) + 11*pi**4*f_3/(777600*epsilon) + 7169*f_5/(466560*epsilon) - 517*f_7/(51840*epsilon) - 31*pi**6/(5878656*epsilon) - 83*pi**4/(9331200*epsilon) + 1373/(373248*epsilon) + 11*f_3**2/(12960*epsilon**2) + 359*f_3/(155520*epsilon**2) - 227*f_5/(15552*epsilon**2) + pi**6/(979776*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 3553/(622080*epsilon**2) - 29*f_3/(6480*epsilon**3) + f_5/(81*epsilon**3) - 1/(144*epsilon**3) + 1/(720*epsilon**4)","29216":"-29*f_3**2/(311040*epsilon) + 6841*f_3/(33592320*epsilon) - 371*f_5/(933120*epsilon) - 8369/(20155392*epsilon) - pi**6/(5878656*epsilon) + 227*pi**4/(41990400*epsilon) - 161*f_3/(124416*epsilon**2) + 71*f_5/(155520*epsilon**2) - 233*pi**4/(55987200*epsilon**2) + 3629/(5598720*epsilon**2) + 193*f_3/(116640*epsilon**3) - 107/(174960*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29217":"-29*f_3**2/(311040*epsilon) + 6841*f_3/(33592320*epsilon) - 371*f_5/(933120*epsilon) - 8369/(20155392*epsilon) - pi**6/(5878656*epsilon) + 227*pi**4/(41990400*epsilon) - 161*f_3/(124416*epsilon**2) + 71*f_5/(155520*epsilon**2) - 233*pi**4/(55987200*epsilon**2) + 3629/(5598720*epsilon**2) + 193*f_3/(116640*epsilon**3) - 107/(174960*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29218":"11*f_3**2/(103680*epsilon) - 1039*f_3/(933120*epsilon) - 467*f_5/(311040*epsilon) - 199*pi**4/(37324800*epsilon) + 73/(1119744*epsilon) + 29*pi**6/(9797760*epsilon) + 1603*f_3/(622080*epsilon**2) - 109*f_5/(51840*epsilon**2) - 3943/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(3240*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29219":"11*f_3**2/(103680*epsilon) - 1039*f_3/(933120*epsilon) - 467*f_5/(311040*epsilon) - 199*pi**4/(37324800*epsilon) + 73/(1119744*epsilon) + 29*pi**6/(9797760*epsilon) + 1603*f_3/(622080*epsilon**2) - 109*f_5/(51840*epsilon**2) - 3943/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(3240*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29220":"-71*f_3**2/(103680*epsilon) + 415*f_3/(186624*epsilon) - 337*f_5/(311040*epsilon) - 19429/(5598720*epsilon) - 19*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 523*f_3/(622080*epsilon**2) - 59*f_5/(51840*epsilon**2) - 2509/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(12960*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29221":"-71*f_3**2/(103680*epsilon) + 415*f_3/(186624*epsilon) - 337*f_5/(311040*epsilon) - 19429/(5598720*epsilon) - 19*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 523*f_3/(622080*epsilon**2) - 59*f_5/(51840*epsilon**2) - 2509/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(12960*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29222":"1081*f_3/(1244160*epsilon) + 7*f_5/(103680*epsilon) - 766189/(537477120*epsilon) + 31*pi**4/(12441600*epsilon) - 197*f_3/(103680*epsilon**2) + pi**4/(259200*epsilon**2) + 2833/(1492992*epsilon**2) + f_3/(960*epsilon**3) - 2189/(2985984*epsilon**3) + 989/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29223":"1081*f_3/(1244160*epsilon) + 7*f_5/(103680*epsilon) - 766189/(537477120*epsilon) + 31*pi**4/(12441600*epsilon) - 197*f_3/(103680*epsilon**2) + pi**4/(259200*epsilon**2) + 2833/(1492992*epsilon**2) + f_3/(960*epsilon**3) - 2189/(2985984*epsilon**3) + 989/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29224":"37*f_3/(82944*epsilon) - f_5/(51840*epsilon) - 1859/(1574640*epsilon) + 11*pi**4/(3110400*epsilon) - 7*f_3/(10368*epsilon**2) - pi**4/(1036800*epsilon**2) + 39493/(53747712*epsilon**2) + f_3/(2160*epsilon**3) + 45637/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","29225":"37*f_3/(82944*epsilon) - f_5/(51840*epsilon) - 1859/(1574640*epsilon) + 11*pi**4/(3110400*epsilon) - 7*f_3/(10368*epsilon**2) - pi**4/(1036800*epsilon**2) + 39493/(53747712*epsilon**2) + f_3/(2160*epsilon**3) + 45637/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","29226":"-53*f_3**2/(34560*epsilon) + 1621*f_3/(466560*epsilon) - 19*f_5/(17280*epsilon) - 5281/(5598720*epsilon) - 247*pi**4/(37324800*epsilon) + 11*pi**6/(6531840*epsilon) + 643*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) + 121/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + 11/(12960*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29227":"-53*f_3**2/(34560*epsilon) + 1621*f_3/(466560*epsilon) - 19*f_5/(17280*epsilon) - 5281/(5598720*epsilon) - 247*pi**4/(37324800*epsilon) + 11*pi**6/(6531840*epsilon) + 643*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) + 121/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + 11/(12960*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29228":"f_3**2/(1296*epsilon) - 4619*f_3/(311040*epsilon) + 539*f_5/(25920*epsilon) + 133*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - 3713/(1866240*epsilon) + pi**4/(57600*epsilon) - f_3**2/(2160*epsilon**2) + 193*f_3/(17280*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(57600*epsilon**2) + 277/(622080*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3) - 1/(432*epsilon**3) + 1/(720*epsilon**4)","29229":"f_3**2/(1296*epsilon) - 4619*f_3/(311040*epsilon) + 539*f_5/(25920*epsilon) + 133*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - 3713/(1866240*epsilon) + pi**4/(57600*epsilon) - f_3**2/(2160*epsilon**2) + 193*f_3/(17280*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(57600*epsilon**2) + 277/(622080*epsilon**2) + pi**6/(163296*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3) - 1/(432*epsilon**3) + 1/(720*epsilon**4)","29230":"-47*f_3/(51840*epsilon) + f_5/(34560*epsilon) + 31*pi**4/(12441600*epsilon) + 33529/(44789760*epsilon) - 77*f_3/(103680*epsilon**2) + 21329/(29859840*epsilon**2) + f_3/(1728*epsilon**3) + 377/(995328*epsilon**3) - 77/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","29231":"-47*f_3/(51840*epsilon) + f_5/(34560*epsilon) + 31*pi**4/(12441600*epsilon) + 33529/(44789760*epsilon) - 77*f_3/(103680*epsilon**2) + 21329/(29859840*epsilon**2) + f_3/(1728*epsilon**3) + 377/(995328*epsilon**3) - 77/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","29232":"49*f_3/(82944*epsilon) - f_5/(51840*epsilon) - 62647/(50388480*epsilon) + 11*pi**4/(3110400*epsilon) - 7*f_3/(10368*epsilon**2) - pi**4/(1036800*epsilon**2) + 174137/(268738560*epsilon**2) + f_3/(2160*epsilon**3) + 45637/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","29233":"49*f_3/(82944*epsilon) - f_5/(51840*epsilon) - 62647/(50388480*epsilon) + 11*pi**4/(3110400*epsilon) - 7*f_3/(10368*epsilon**2) - pi**4/(1036800*epsilon**2) + 174137/(268738560*epsilon**2) + f_3/(2160*epsilon**3) + 45637/(44789760*epsilon**3) - 101/(3732480*epsilon**4) - 17/(6912*epsilon**5) + 43/(25920*epsilon**6)","29234":"-13*f_3**2/(20736*epsilon) - 563*f_3/(1244160*epsilon) - 113*f_5/(38880*epsilon) - 13*pi**4/(1866240*epsilon) + 51443/(29859840*epsilon) + 11*pi**6/(4898880*epsilon) - 919*f_3/(622080*epsilon**2) + 127*f_5/(51840*epsilon**2) - 7861/(2488320*epsilon**2) + 121*pi**4/(6220800*epsilon**2) + 73*f_3/(25920*epsilon**3) - pi**4/(64800*epsilon**3) - 5/(124416*epsilon**3) - f_3/(540*epsilon**4) + 71/(25920*epsilon**4) - 1/(864*epsilon**5)","29235":"-13*f_3**2/(20736*epsilon) - 563*f_3/(1244160*epsilon) - 113*f_5/(38880*epsilon) - 13*pi**4/(1866240*epsilon) + 51443/(29859840*epsilon) + 11*pi**6/(4898880*epsilon) - 919*f_3/(622080*epsilon**2) + 127*f_5/(51840*epsilon**2) - 7861/(2488320*epsilon**2) + 121*pi**4/(6220800*epsilon**2) + 73*f_3/(25920*epsilon**3) - pi**4/(64800*epsilon**3) - 5/(124416*epsilon**3) - f_3/(540*epsilon**4) + 71/(25920*epsilon**4) - 1/(864*epsilon**5)","29236":"-403*f_3/(155520*epsilon) + 139*f_5/(69120*epsilon) + 13475/(107495424*epsilon) + 29*pi**4/(3110400*epsilon) + 91*f_3/(41472*epsilon**2) - f_5/(432*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 4627/(3732480*epsilon**2) + 11*f_3/(8640*epsilon**3) + 113/(186624*epsilon**3) - 817/(622080*epsilon**4) - 17/(6480*epsilon**5) + 11/(4320*epsilon**6)","29237":"-403*f_3/(155520*epsilon) + 139*f_5/(69120*epsilon) + 13475/(107495424*epsilon) + 29*pi**4/(3110400*epsilon) + 91*f_3/(41472*epsilon**2) - f_5/(432*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 4627/(3732480*epsilon**2) + 11*f_3/(8640*epsilon**3) + 113/(186624*epsilon**3) - 817/(622080*epsilon**4) - 17/(6480*epsilon**5) + 11/(4320*epsilon**6)","29238":"-13*f_3**2/(103680*epsilon) - 14417*f_3/(11197440*epsilon) - 7*f_5/(9720*epsilon) + pi**6/(6531840*epsilon) + 1031*pi**4/(111974400*epsilon) + 99791/(26873856*epsilon) + 163*f_3/(186624*epsilon**2) + 7*f_5/(51840*epsilon**2) - 22619/(5598720*epsilon**2) - pi**4/(291600*epsilon**2) - f_3/(2430*epsilon**3) + pi**4/(1555200*epsilon**3) + 2113/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 1/(1215*epsilon**4) + 1/(6480*epsilon**5)","29239":"-13*f_3**2/(103680*epsilon) - 14417*f_3/(11197440*epsilon) - 7*f_5/(9720*epsilon) + pi**6/(6531840*epsilon) + 1031*pi**4/(111974400*epsilon) + 99791/(26873856*epsilon) + 163*f_3/(186624*epsilon**2) + 7*f_5/(51840*epsilon**2) - 22619/(5598720*epsilon**2) - pi**4/(291600*epsilon**2) - f_3/(2430*epsilon**3) + pi**4/(1555200*epsilon**3) + 2113/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 1/(1215*epsilon**4) + 1/(6480*epsilon**5)","29240":"f_3**2/(51840*epsilon) - 3533*f_3/(7464960*epsilon) + 113*f_5/(155520*epsilon) - 39737/(89579520*epsilon) + 73*pi**4/(74649600*epsilon) + 23*pi**6/(39191040*epsilon) - 37*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(3110400*epsilon**2) + 5407/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 823/(414720*epsilon**3) - f_3/(432*epsilon**4) + 139/(34560*epsilon**4) - 1/(576*epsilon**5)","29241":"f_3**2/(51840*epsilon) - 3533*f_3/(7464960*epsilon) + 113*f_5/(155520*epsilon) - 39737/(89579520*epsilon) + 73*pi**4/(74649600*epsilon) + 23*pi**6/(39191040*epsilon) - 37*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - pi**4/(3110400*epsilon**2) + 5407/(14929920*epsilon**2) + f_3/(480*epsilon**3) - 823/(414720*epsilon**3) - f_3/(432*epsilon**4) + 139/(34560*epsilon**4) - 1/(576*epsilon**5)","29242":"11*f_3**2/(34560*epsilon) + 8231*f_3/(7464960*epsilon) - 55*f_5/(41472*epsilon) - pi**6/(933120*epsilon) - 13*pi**4/(4976640*epsilon) - 27847/(179159040*epsilon) - 697*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - 2909/(14929920*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 77*f_3/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - 41/(138240*epsilon**3) - f_3/(1440*epsilon**4) + 61/(51840*epsilon**4) - 1/(1728*epsilon**5)","29243":"11*f_3**2/(34560*epsilon) + 8231*f_3/(7464960*epsilon) - 55*f_5/(41472*epsilon) - pi**6/(933120*epsilon) - 13*pi**4/(4976640*epsilon) - 27847/(179159040*epsilon) - 697*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - 2909/(14929920*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 77*f_3/(51840*epsilon**3) - pi**4/(172800*epsilon**3) - 41/(138240*epsilon**3) - f_3/(1440*epsilon**4) + 61/(51840*epsilon**4) - 1/(1728*epsilon**5)","29244":"-23*f_3**2/(4320*epsilon) - 907*f_3/(155520*epsilon) + pi**4*f_3/(129600*epsilon) + 29*f_5/(1296*epsilon) - 7*f_7/(51840*epsilon) - pi**6/(139968*epsilon) - 259/(116640*epsilon) + pi**4/(777600*epsilon) + f_3**2/(360*epsilon**2) + f_3/(432*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 133/(25920*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(1080*epsilon**3) + f_5/(216*epsilon**3) - 13/(3240*epsilon**3) + 1/(1080*epsilon**4)","29245":"-23*f_3**2/(4320*epsilon) - 907*f_3/(155520*epsilon) + pi**4*f_3/(129600*epsilon) + 29*f_5/(1296*epsilon) - 7*f_7/(51840*epsilon) - pi**6/(139968*epsilon) - 259/(116640*epsilon) + pi**4/(777600*epsilon) + f_3**2/(360*epsilon**2) + f_3/(432*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 133/(25920*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(1080*epsilon**3) + f_5/(216*epsilon**3) - 13/(3240*epsilon**3) + 1/(1080*epsilon**4)","29246":"2597*f_3/(1244160*epsilon) - 43*f_5/(103680*epsilon) - 11*pi**4/(3110400*epsilon) + 112261/(134369280*epsilon) - 89*f_3/(51840*epsilon**2) - 209/(3317760*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 38989/(14929920*epsilon**3) + 809/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29247":"2597*f_3/(1244160*epsilon) - 43*f_5/(103680*epsilon) - 11*pi**4/(3110400*epsilon) + 112261/(134369280*epsilon) - 89*f_3/(51840*epsilon**2) - 209/(3317760*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 38989/(14929920*epsilon**3) + 809/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29248":"187*f_3**2/(207360*epsilon) - 2551*f_3/(3732480*epsilon) + 809*f_5/(622080*epsilon) - 209*pi**4/(24883200*epsilon) - pi**6/(2449440*epsilon) + 69253/(179159040*epsilon) - 239*f_3/(622080*epsilon**2) - 113*f_5/(103680*epsilon**2) + 49*pi**4/(6220800*epsilon**2) + 35947/(29859840*epsilon**2) + 49*f_3/(51840*epsilon**3) - 1327/(829440*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 173/(207360*epsilon**4) - 1/(3456*epsilon**5)","29249":"187*f_3**2/(207360*epsilon) - 2551*f_3/(3732480*epsilon) + 809*f_5/(622080*epsilon) - 209*pi**4/(24883200*epsilon) - pi**6/(2449440*epsilon) + 69253/(179159040*epsilon) - 239*f_3/(622080*epsilon**2) - 113*f_5/(103680*epsilon**2) + 49*pi**4/(6220800*epsilon**2) + 35947/(29859840*epsilon**2) + 49*f_3/(51840*epsilon**3) - 1327/(829440*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 173/(207360*epsilon**4) - 1/(3456*epsilon**5)","29250":"13*f_3**2/(12960*epsilon) - 1781*f_3/(311040*epsilon) - 127*f_5/(155520*epsilon) + pi**4/(1036800*epsilon) + 17*pi**6/(9797760*epsilon) + 697/(124416*epsilon) + 47*f_3/(9720*epsilon**2) - f_5/(3240*epsilon**2) - 431/(116640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29251":"13*f_3**2/(12960*epsilon) - 1781*f_3/(311040*epsilon) - 127*f_5/(155520*epsilon) + pi**4/(1036800*epsilon) + 17*pi**6/(9797760*epsilon) + 697/(124416*epsilon) + 47*f_3/(9720*epsilon**2) - f_5/(3240*epsilon**2) - 431/(116640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29252":"187*f_3/(2488320*epsilon) + f_5/(15360*epsilon) - pi**4/(691200*epsilon) - 707/(134369280*epsilon) + 29*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) + 14053/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 5981/(22394880*epsilon**3) - 1093/(3732480*epsilon**4) + 109/(155520*epsilon**5) - 1/(2880*epsilon**6)","29253":"187*f_3/(2488320*epsilon) + f_5/(15360*epsilon) - pi**4/(691200*epsilon) - 707/(134369280*epsilon) + 29*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) + 14053/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 5981/(22394880*epsilon**3) - 1093/(3732480*epsilon**4) + 109/(155520*epsilon**5) - 1/(2880*epsilon**6)","29254":"4037*f_3/(1244160*epsilon) + 31*f_5/(12960*epsilon) - 11350651/(1612431360*epsilon) + 79*pi**4/(6220800*epsilon) - 43*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 39295/(26873856*epsilon**2) - f_3/(1440*epsilon**3) + 1159/(2239488*epsilon**3) + 1061/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","29255":"2771*f_3/(1244160*epsilon) - 17*f_5/(12960*epsilon) - 563399/(322486272*epsilon) + pi**4/(172800*epsilon) - f_3/(1620*epsilon**2) - 119173/(134369280*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 8317/(11197440*epsilon**3) + 1637/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","29256":"2771*f_3/(1244160*epsilon) - 17*f_5/(12960*epsilon) - 563399/(322486272*epsilon) + pi**4/(172800*epsilon) - f_3/(1620*epsilon**2) - 119173/(134369280*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 8317/(11197440*epsilon**3) + 1637/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","29257":"-f_3**2/(1296*epsilon) + 5083*f_3/(3732480*epsilon) + 209*f_5/(103680*epsilon) - 148243/(134369280*epsilon) - 19*pi**6/(19595520*epsilon) - 131*pi**4/(22394880*epsilon) - 779*f_3/(466560*epsilon**2) + f_5/(4320*epsilon**2) + 1451/(1866240*epsilon**2) + 11*pi**4/(1166400*epsilon**2) + 11*f_3/(9720*epsilon**3) - 529/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 5/(7776*epsilon**4) - 1/(6480*epsilon**5)","29258":"-f_3**2/(1296*epsilon) + 5083*f_3/(3732480*epsilon) + 209*f_5/(103680*epsilon) - 148243/(134369280*epsilon) - 19*pi**6/(19595520*epsilon) - 131*pi**4/(22394880*epsilon) - 779*f_3/(466560*epsilon**2) + f_5/(4320*epsilon**2) + 1451/(1866240*epsilon**2) + 11*pi**4/(1166400*epsilon**2) + 11*f_3/(9720*epsilon**3) - 529/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 5/(7776*epsilon**4) - 1/(6480*epsilon**5)","29259":"-19*f_3**2/(4860*epsilon) - 485*f_3/(23328*epsilon) - 13*pi**4*f_3/(388800*epsilon) + 1429*f_5/(46656*epsilon) - f_7/(6912*epsilon) - pi**6/(734832*epsilon) + 83*pi**4/(2332800*epsilon) + 7*f_3**2/(1296*epsilon**2) + 407*f_3/(19440*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","29260":"-19*f_3**2/(4860*epsilon) - 485*f_3/(23328*epsilon) - 13*pi**4*f_3/(388800*epsilon) + 1429*f_5/(46656*epsilon) - f_7/(6912*epsilon) - pi**6/(734832*epsilon) + 83*pi**4/(2332800*epsilon) + 7*f_3**2/(1296*epsilon**2) + 407*f_3/(19440*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","29261":"f_3/(138240*epsilon) + 7*f_5/(34560*epsilon) - 141871/(806215680*epsilon) - pi**4/(2073600*epsilon) + 37*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) - 113/(13436928*epsilon**2) - f_3/(17280*epsilon**3) + 5627/(22394880*epsilon**3) - 83/(93312*epsilon**4) + 167/(155520*epsilon**5) - 1/(2160*epsilon**6)","29262":"f_3/(138240*epsilon) + 7*f_5/(34560*epsilon) - 141871/(806215680*epsilon) - pi**4/(2073600*epsilon) + 37*f_3/(207360*epsilon**2) - pi**4/(2073600*epsilon**2) - 113/(13436928*epsilon**2) - f_3/(17280*epsilon**3) + 5627/(22394880*epsilon**3) - 83/(93312*epsilon**4) + 167/(155520*epsilon**5) - 1/(2160*epsilon**6)","29263":"25*f_3**2/(15552*epsilon) + pi**4*f_3/(77760*epsilon) + 11911*f_3/(933120*epsilon) - 7517*f_5/(466560*epsilon) - 107*f_7/(69120*epsilon) - 127*pi**4/(9331200*epsilon) - pi**6/(2939328*epsilon) - 19*f_3**2/(6480*epsilon**2) - 187*f_3/(19440*epsilon**2) + 133*f_5/(7776*epsilon**2) - pi**6/(244944*epsilon**2) + 7*pi**4/(388800*epsilon**2) + 7*f_3/(3240*epsilon**3) - f_5/(324*epsilon**3)","29264":"25*f_3**2/(15552*epsilon) + pi**4*f_3/(77760*epsilon) + 11911*f_3/(933120*epsilon) - 7517*f_5/(466560*epsilon) - 107*f_7/(69120*epsilon) - 127*pi**4/(9331200*epsilon) - pi**6/(2939328*epsilon) - 19*f_3**2/(6480*epsilon**2) - 187*f_3/(19440*epsilon**2) + 133*f_5/(7776*epsilon**2) - pi**6/(244944*epsilon**2) + 7*pi**4/(388800*epsilon**2) + 7*f_3/(3240*epsilon**3) - f_5/(324*epsilon**3)","29265":"67*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 3683*f_3/(93312*epsilon) - 10397*f_5/(233280*epsilon) - 53*f_7/(20736*epsilon) - 13*pi**6/(5878656*epsilon) - 67*pi**4/(4665600*epsilon) - 23*f_3**2/(6480*epsilon**2) - 131*f_3/(4860*epsilon**2) + 311*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29266":"19*f_3/(622080*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(4976640*epsilon) + 11311/(322486272*epsilon) - 23*f_3/(414720*epsilon**2) - 95909/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 439/(559872*epsilon**3) - 1427/(1244160*epsilon**4) + 133/(155520*epsilon**5) - 7/(25920*epsilon**6)","29267":"19*f_3/(622080*epsilon) + 7*f_5/(138240*epsilon) - pi**4/(4976640*epsilon) + 11311/(322486272*epsilon) - 23*f_3/(414720*epsilon**2) - 95909/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 439/(559872*epsilon**3) - 1427/(1244160*epsilon**4) + 133/(155520*epsilon**5) - 7/(25920*epsilon**6)","29268":"f_3**2/(810*epsilon) - 3089*f_3/(1866240*epsilon) + 11*f_5/(2160*epsilon) - 19*pi**6/(9797760*epsilon) - 979*pi**4/(55987200*epsilon) - 14453/(13436928*epsilon) - 347*f_3/(233280*epsilon**2) - f_5/(1440*epsilon**2) + 283/(186624*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 583/(233280*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","29269":"f_3**2/(810*epsilon) - 3089*f_3/(1866240*epsilon) + 11*f_5/(2160*epsilon) - 19*pi**6/(9797760*epsilon) - 979*pi**4/(55987200*epsilon) - 14453/(13436928*epsilon) - 347*f_3/(233280*epsilon**2) - f_5/(1440*epsilon**2) + 283/(186624*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 583/(233280*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","29270":"7*f_3**2/(10368*epsilon) + 3343*f_3/(1492992*epsilon) + 743*f_5/(622080*epsilon) - 1010497/(268738560*epsilon) - 29*pi**6/(39191040*epsilon) - 1327*pi**4/(223948800*epsilon) - 2891*f_3/(933120*epsilon**2) + 41*f_5/(51840*epsilon**2) + 71*pi**4/(9331200*epsilon**2) + 12877/(3732480*epsilon**2) + 71*f_3/(77760*epsilon**3) - 1567/(933120*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 77/(155520*epsilon**4) - 1/(12960*epsilon**5)","29271":"7*f_3**2/(10368*epsilon) + 3343*f_3/(1492992*epsilon) + 743*f_5/(622080*epsilon) - 1010497/(268738560*epsilon) - 29*pi**6/(39191040*epsilon) - 1327*pi**4/(223948800*epsilon) - 2891*f_3/(933120*epsilon**2) + 41*f_5/(51840*epsilon**2) + 71*pi**4/(9331200*epsilon**2) + 12877/(3732480*epsilon**2) + 71*f_3/(77760*epsilon**3) - 1567/(933120*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 77/(155520*epsilon**4) - 1/(12960*epsilon**5)","29272":"-13*f_3**2/(7776*epsilon) - 7159*f_3/(466560*epsilon) - pi**4*f_3/(155520*epsilon) + 1525*f_5/(46656*epsilon) + 859*f_7/(103680*epsilon) - 1853/(103680*epsilon) - 13*pi**6/(2939328*epsilon) + 61*pi**4/(4665600*epsilon) + 5*f_3**2/(2592*epsilon**2) + 77*f_3/(7776*epsilon**2) - 197*f_5/(7776*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 931/(77760*epsilon**2) - 13*f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 5/(1728*epsilon**3) + 1/(2160*epsilon**4)","29273":"-13*f_3**2/(7776*epsilon) - 7159*f_3/(466560*epsilon) - pi**4*f_3/(155520*epsilon) + 1525*f_5/(46656*epsilon) + 859*f_7/(103680*epsilon) - 1853/(103680*epsilon) - 13*pi**6/(2939328*epsilon) + 61*pi**4/(4665600*epsilon) + 5*f_3**2/(2592*epsilon**2) + 77*f_3/(7776*epsilon**2) - 197*f_5/(7776*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 931/(77760*epsilon**2) - 13*f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 5/(1728*epsilon**3) + 1/(2160*epsilon**4)","29274":"-53*f_3**2/(12960*epsilon) - pi**4*f_3/(129600*epsilon) + 559*f_3/(103680*epsilon) + 499*f_5/(38880*epsilon) + 497*f_7/(103680*epsilon) - 20597/(1866240*epsilon) - pi**6/(108864*epsilon) + 101*pi**4/(3110400*epsilon) + f_3**2/(216*epsilon**2) - 79*f_3/(12960*epsilon**2) - f_5/(96*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(163296*epsilon**2) + 581/(77760*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","29275":"-53*f_3**2/(12960*epsilon) - pi**4*f_3/(129600*epsilon) + 559*f_3/(103680*epsilon) + 499*f_5/(38880*epsilon) + 497*f_7/(103680*epsilon) - 20597/(1866240*epsilon) - pi**6/(108864*epsilon) + 101*pi**4/(3110400*epsilon) + f_3**2/(216*epsilon**2) - 79*f_3/(12960*epsilon**2) - f_5/(96*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(163296*epsilon**2) + 581/(77760*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","29276":"f_3**2/(2880*epsilon) - 115*f_3/(93312*epsilon) - 133*f_5/(20736*epsilon) - pi**6/(6531840*epsilon) - 17*pi**4/(18662400*epsilon) + 2663/(349920*epsilon) + 71*f_3/(19440*epsilon**2) + 7*f_5/(1440*epsilon**2) - 4667/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29277":"f_3**2/(2880*epsilon) - 115*f_3/(93312*epsilon) - 133*f_5/(20736*epsilon) - pi**6/(6531840*epsilon) - 17*pi**4/(18662400*epsilon) + 2663/(349920*epsilon) + 71*f_3/(19440*epsilon**2) + 7*f_5/(1440*epsilon**2) - 4667/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29278":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(259200*epsilon) + 1063*f_3/(155520*epsilon) - 1771*f_5/(155520*epsilon) + 113*f_7/(17280*epsilon) - pi**6/(489888*epsilon) - pi**4/(155520*epsilon) + f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 101*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","29279":"7*f_3**2/(6480*epsilon) - pi**4*f_3/(259200*epsilon) + 1063*f_3/(155520*epsilon) - 1771*f_5/(155520*epsilon) + 113*f_7/(17280*epsilon) - pi**6/(489888*epsilon) - pi**4/(155520*epsilon) + f_3**2/(4320*epsilon**2) - 659*f_3/(51840*epsilon**2) + 101*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","29280":"-61*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 97*f_3/(10368*epsilon) - 1781*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(435456*epsilon) - pi**4/(124416*epsilon) + f_3**2/(1440*epsilon**2) - 101*f_3/(5760*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","29281":"-61*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 97*f_3/(10368*epsilon) - 1781*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**6/(435456*epsilon) - pi**4/(124416*epsilon) + f_3**2/(1440*epsilon**2) - 101*f_3/(5760*epsilon**2) + 31*f_5/(1296*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","29282":"f_3**2/(864*epsilon) - 593*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) + 67*f_5/(5184*epsilon) - 461*f_7/(103680*epsilon) - pi**6/(489888*epsilon) + pi**4/(62208*epsilon) - f_3**2/(1440*epsilon**2) + 451*f_3/(25920*epsilon**2) - 31*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","29283":"f_3**2/(864*epsilon) - 593*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) + 67*f_5/(5184*epsilon) - 461*f_7/(103680*epsilon) - pi**6/(489888*epsilon) + pi**4/(62208*epsilon) - f_3**2/(1440*epsilon**2) + 451*f_3/(25920*epsilon**2) - 31*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","29284":"-89*f_3**2/(207360*epsilon) + 373*f_3/(1866240*epsilon) - 31*f_5/(155520*epsilon) - 16919/(59719680*epsilon) - 7*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 613*f_3/(1244160*epsilon**2) - 41*f_5/(103680*epsilon**2) - 743/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 647/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","29285":"-89*f_3**2/(207360*epsilon) + 373*f_3/(1866240*epsilon) - 31*f_5/(155520*epsilon) - 16919/(59719680*epsilon) - 7*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 613*f_3/(1244160*epsilon**2) - 41*f_5/(103680*epsilon**2) - 743/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 647/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","29286":"-71*f_3**2/(103680*epsilon) + 307*f_3/(186624*epsilon) - 337*f_5/(311040*epsilon) - 15217/(5598720*epsilon) - 19*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 523*f_3/(622080*epsilon**2) - 59*f_5/(51840*epsilon**2) - 2509/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(12960*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29287":"-71*f_3**2/(103680*epsilon) + 307*f_3/(186624*epsilon) - 337*f_5/(311040*epsilon) - 15217/(5598720*epsilon) - 19*pi**4/(37324800*epsilon) + 23*pi**6/(19595520*epsilon) + 523*f_3/(622080*epsilon**2) - 59*f_5/(51840*epsilon**2) - 2509/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 29/(12960*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29288":"131*f_3/(699840*epsilon) + f_5/(10368*epsilon) + 16543/(3627970560*epsilon) + pi**4/(2239488*epsilon) + 43*f_3/(186624*epsilon**2) - 1481/(12597120*epsilon**2) - f_3/(5184*epsilon**3) - 32693/(201553920*epsilon**3) + 5539/(16796160*epsilon**4) - 89/(466560*epsilon**5) + 1/(23328*epsilon**6)","29289":"131*f_3/(699840*epsilon) + f_5/(10368*epsilon) + 16543/(3627970560*epsilon) + pi**4/(2239488*epsilon) + 43*f_3/(186624*epsilon**2) - 1481/(12597120*epsilon**2) - f_3/(5184*epsilon**3) - 32693/(201553920*epsilon**3) + 5539/(16796160*epsilon**4) - 89/(466560*epsilon**5) + 1/(23328*epsilon**6)","29290":"145*f_3/(248832*epsilon) + f_5/(8640*epsilon) - 102461/(134369280*epsilon) - pi**4/(622080*epsilon) + 163*f_3/(103680*epsilon**2) - 5201/(3317760*epsilon**2) - f_3/(576*epsilon**3) + 31283/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29291":"145*f_3/(248832*epsilon) + f_5/(8640*epsilon) - 102461/(134369280*epsilon) - pi**4/(622080*epsilon) + 163*f_3/(103680*epsilon**2) - 5201/(3317760*epsilon**2) - f_3/(576*epsilon**3) + 31283/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","29292":"-47*f_3**2/(51840*epsilon) + 703*f_3/(248832*epsilon) - 19*f_5/(62208*epsilon) - 943/(414720*epsilon) - pi**4/(311040*epsilon) + 83*pi**6/(39191040*epsilon) - 113*f_3/(124416*epsilon**2) - 19*f_5/(12960*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","29293":"-47*f_3**2/(51840*epsilon) + 703*f_3/(248832*epsilon) - 19*f_5/(62208*epsilon) - 943/(414720*epsilon) - pi**4/(311040*epsilon) + 83*pi**6/(39191040*epsilon) - 113*f_3/(124416*epsilon**2) - 19*f_5/(12960*epsilon**2) - 529/(373248*epsilon**2) + 29*pi**4/(2073600*epsilon**2) - 7*f_3/(2160*epsilon**3) - pi**4/(86400*epsilon**3) + 47/(12960*epsilon**3) + 7*f_3/(2160*epsilon**4) - 7/(6480*epsilon**4)","29294":"-1741*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 3255007/(14511882240*epsilon) - pi**4/(7464960*epsilon) + 13*f_3/(124416*epsilon**2) + pi**4/(7464960*epsilon**2) + 1353571/(4837294080*epsilon**2) - 5*f_3/(62208*epsilon**3) - 27313/(100776960*epsilon**3) + 9821/(33592320*epsilon**4) - 17/(77760*epsilon**5) + 1/(14580*epsilon**6)","29295":"-1741*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 3255007/(14511882240*epsilon) - pi**4/(7464960*epsilon) + 13*f_3/(124416*epsilon**2) + pi**4/(7464960*epsilon**2) + 1353571/(4837294080*epsilon**2) - 5*f_3/(62208*epsilon**3) - 27313/(100776960*epsilon**3) + 9821/(33592320*epsilon**4) - 17/(77760*epsilon**5) + 1/(14580*epsilon**6)","29296":"f_3**2/(3240*epsilon) - 125*f_3/(7776*epsilon) + pi**4*f_3/(259200*epsilon) + 25*f_5/(972*epsilon) - 113*f_7/(17280*epsilon) - pi**4/(48600*epsilon) - 1/(15552*epsilon) + pi**6/(489888*epsilon) - f_3**2/(4320*epsilon**2) + 673*f_3/(25920*epsilon**2) - 149*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 101/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","29297":"f_3**2/(3240*epsilon) - 125*f_3/(7776*epsilon) + pi**4*f_3/(259200*epsilon) + 25*f_5/(972*epsilon) - 113*f_7/(17280*epsilon) - pi**4/(48600*epsilon) - 1/(15552*epsilon) + pi**6/(489888*epsilon) - f_3**2/(4320*epsilon**2) + 673*f_3/(25920*epsilon**2) - 149*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + 101/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","29298":"f_3**2/(480*epsilon) - 35*f_3/(15552*epsilon) - pi**4*f_3/(51840*epsilon) + 55*f_5/(7776*epsilon) - 71*f_7/(17280*epsilon) - pi**6/(326592*epsilon) + pi**4/(34560*epsilon) + f_3**2/(864*epsilon**2) + 371*f_3/(25920*epsilon**2) - 85*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","29299":"f_3**2/(480*epsilon) - 35*f_3/(15552*epsilon) - pi**4*f_3/(51840*epsilon) + 55*f_5/(7776*epsilon) - 71*f_7/(17280*epsilon) - pi**6/(326592*epsilon) + pi**4/(34560*epsilon) + f_3**2/(864*epsilon**2) + 371*f_3/(25920*epsilon**2) - 85*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","29300":"-553*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 355151/(9674588160*epsilon) + 13*pi**4/(74649600*epsilon) - 139*f_3/(1244160*epsilon**2) - 44081/(80621568*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 2263/(1679616*epsilon**3) - 17317/(11197440*epsilon**4) + 13/(12960*epsilon**5) - 5/(15552*epsilon**6)","29301":"-553*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 355151/(9674588160*epsilon) + 13*pi**4/(74649600*epsilon) - 139*f_3/(1244160*epsilon**2) - 44081/(80621568*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 2263/(1679616*epsilon**3) - 17317/(11197440*epsilon**4) + 13/(12960*epsilon**5) - 5/(15552*epsilon**6)","29302":"-7*f_3**2/(34560*epsilon) + 2603*f_3/(933120*epsilon) - 119*f_5/(103680*epsilon) - 19213/(5598720*epsilon) - 7*pi**4/(1492992*epsilon) + pi**6/(1088640*epsilon) + 67*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 727/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(648*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29303":"-7*f_3**2/(34560*epsilon) + 2603*f_3/(933120*epsilon) - 119*f_5/(103680*epsilon) - 19213/(5598720*epsilon) - 7*pi**4/(1492992*epsilon) + pi**6/(1088640*epsilon) + 67*f_3/(622080*epsilon**2) - f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 727/(1866240*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(648*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","29304":"-f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 1031*f_3/(155520*epsilon) - 1591*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**4/(51840*epsilon) - pi**6/(1959552*epsilon) + f_3**2/(1440*epsilon**2) - 739*f_3/(51840*epsilon**2) + 107*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","29305":"-f_3**2/(25920*epsilon) + pi**4*f_3/(259200*epsilon) + 1031*f_3/(155520*epsilon) - 1591*f_5/(155520*epsilon) + 311*f_7/(51840*epsilon) - pi**4/(51840*epsilon) - pi**6/(1959552*epsilon) + f_3**2/(1440*epsilon**2) - 739*f_3/(51840*epsilon**2) + 107*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","29306":"-511*f_3/(5598720*epsilon) - 7*f_5/(1244160*epsilon) + 43*pi**4/(223948800*epsilon) + 3772999/(29023764480*epsilon) + 43*f_3/(1866240*epsilon**2) - 75337/(967458816*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 2473/(11197440*epsilon**3) + 14801/(33592320*epsilon**4) - 89/(279936*epsilon**5) + 11/(116640*epsilon**6)","29307":"-511*f_3/(5598720*epsilon) - 7*f_5/(1244160*epsilon) + 43*pi**4/(223948800*epsilon) + 3772999/(29023764480*epsilon) + 43*f_3/(1866240*epsilon**2) - 75337/(967458816*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 2473/(11197440*epsilon**3) + 14801/(33592320*epsilon**4) - 89/(279936*epsilon**5) + 11/(116640*epsilon**6)","29308":"-71*f_3/(3732480*epsilon) + 67*f_5/(622080*epsilon) - pi**4/(2073600*epsilon) + 4001/(67184640*epsilon) + 19*f_3/(311040*epsilon**2) - 47/(746496*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 6031/(22394880*epsilon**3) + 13/(93312*epsilon**4) + 89/(155520*epsilon**5) - 1/(2160*epsilon**6)","29309":"-71*f_3/(3732480*epsilon) + 67*f_5/(622080*epsilon) - pi**4/(2073600*epsilon) + 4001/(67184640*epsilon) + 19*f_3/(311040*epsilon**2) - 47/(746496*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 6031/(22394880*epsilon**3) + 13/(93312*epsilon**4) + 89/(155520*epsilon**5) - 1/(2160*epsilon**6)","29310":"197*f_3/(3732480*epsilon) - 13*f_5/(207360*epsilon) - 19*pi**4/(37324800*epsilon) + 72311/(967458816*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 37433/(403107840*epsilon**2) + f_3/(4320*epsilon**3) - 2003/(22394880*epsilon**3) - 269/(1119744*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","29311":"197*f_3/(3732480*epsilon) - 13*f_5/(207360*epsilon) - 19*pi**4/(37324800*epsilon) + 72311/(967458816*epsilon) - 13*f_3/(103680*epsilon**2) - pi**4/(2073600*epsilon**2) + 37433/(403107840*epsilon**2) + f_3/(4320*epsilon**3) - 2003/(22394880*epsilon**3) - 269/(1119744*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","29312":"5*f_3/(248832*epsilon) - 59*f_5/(414720*epsilon) - 61*pi**4/(74649600*epsilon) + 662681/(3224862720*epsilon) + 7*f_3/(62208*epsilon**2) - 100201/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1567/(22394880*epsilon**3) - 1799/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","29313":"5*f_3/(248832*epsilon) - 59*f_5/(414720*epsilon) - 61*pi**4/(74649600*epsilon) + 662681/(3224862720*epsilon) + 7*f_3/(62208*epsilon**2) - 100201/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 1567/(22394880*epsilon**3) - 1799/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","29314":"1073*f_3/(7464960*epsilon) - f_5/(13824*epsilon) - 277427/(4837294080*epsilon) - pi**4/(2764800*epsilon) - 97*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 46127/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 2363/(22394880*epsilon**3) - 1129/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","29315":"1073*f_3/(7464960*epsilon) - f_5/(13824*epsilon) - 277427/(4837294080*epsilon) - pi**4/(2764800*epsilon) - 97*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 46127/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 2363/(22394880*epsilon**3) - 1129/(5598720*epsilon**4) + 151/(466560*epsilon**5) - 1/(7776*epsilon**6)","29316":"-511*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 3251/(107495424*epsilon) + pi**4/(4665600*epsilon) + 47*f_3/(207360*epsilon**2) - pi**4/(622080*epsilon**2) + 1267/(44789760*epsilon**2) - f_3/(5184*epsilon**3) - 29/(4478976*epsilon**3) - 1/(29160*epsilon**4) + 103/(155520*epsilon**5) - 1/(1620*epsilon**6)","29317":"-511*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 3251/(107495424*epsilon) + pi**4/(4665600*epsilon) + 47*f_3/(207360*epsilon**2) - pi**4/(622080*epsilon**2) + 1267/(44789760*epsilon**2) - f_3/(5184*epsilon**3) - 29/(4478976*epsilon**3) - 1/(29160*epsilon**4) + 103/(155520*epsilon**5) - 1/(1620*epsilon**6)","29318":"157*f_3/(4478976*epsilon) - f_5/(138240*epsilon) - 126383/(1934917632*epsilon) + 7*pi**4/(13996800*epsilon) - 109*f_3/(933120*epsilon**2) + pi**4/(7464960*epsilon**2) + 78533/(1612431360*epsilon**2) + f_3/(62208*epsilon**3) + 4841/(67184640*epsilon**3) + 929/(3732480*epsilon**4) - 97/(233280*epsilon**5) + 7/(38880*epsilon**6)","29319":"157*f_3/(4478976*epsilon) - f_5/(138240*epsilon) - 126383/(1934917632*epsilon) + 7*pi**4/(13996800*epsilon) - 109*f_3/(933120*epsilon**2) + pi**4/(7464960*epsilon**2) + 78533/(1612431360*epsilon**2) + f_3/(62208*epsilon**3) + 4841/(67184640*epsilon**3) + 929/(3732480*epsilon**4) - 97/(233280*epsilon**5) + 7/(38880*epsilon**6)","29320":"f_3/(103680*epsilon) + 5*f_5/(248832*epsilon) - 13*pi**4/(18662400*epsilon) + 49933/(644972544*epsilon) + 131*f_3/(1244160*epsilon**2) - 18763/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 85/(373248*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","29321":"f_3/(103680*epsilon) + 5*f_5/(248832*epsilon) - 13*pi**4/(18662400*epsilon) + 49933/(644972544*epsilon) + 131*f_3/(1244160*epsilon**2) - 18763/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 85/(373248*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","29322":"13*f_3/(233280*epsilon) - f_5/(622080*epsilon) - pi**4/(1555200*epsilon) - 48209/(1612431360*epsilon) + 5*f_3/(62208*epsilon**2) + 419/(22394880*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 11897/(67184640*epsilon**3) + 529/(5598720*epsilon**4) + 263/(466560*epsilon**5) - 19/(38880*epsilon**6)","29323":"13*f_3/(233280*epsilon) - f_5/(622080*epsilon) - pi**4/(1555200*epsilon) - 48209/(1612431360*epsilon) + 5*f_3/(62208*epsilon**2) + 419/(22394880*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 11897/(67184640*epsilon**3) + 529/(5598720*epsilon**4) + 263/(466560*epsilon**5) - 19/(38880*epsilon**6)","29324":"19*f_3**2/(622080*epsilon) + 1153*f_3/(5598720*epsilon) - 569*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) - 17*pi**4/(223948800*epsilon) + 5567/(16796160*epsilon) - 1807*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 2827/(11197440*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(19440*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","29325":"19*f_3**2/(622080*epsilon) + 1153*f_3/(5598720*epsilon) - 569*f_5/(1866240*epsilon) - 13*pi**6/(117573120*epsilon) - 17*pi**4/(223948800*epsilon) + 5567/(16796160*epsilon) - 1807*f_3/(3732480*epsilon**2) + 79*f_5/(311040*epsilon**2) + 89*pi**4/(37324800*epsilon**2) + 2827/(11197440*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7/(19440*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","29326":"13*f_3/(1244160*epsilon) + 5*f_5/(248832*epsilon) - 29*pi**4/(37324800*epsilon) + 184001/(3224862720*epsilon) + 119*f_3/(1244160*epsilon**2) - 17521/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 199/(933120*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","29327":"13*f_3/(1244160*epsilon) + 5*f_5/(248832*epsilon) - 29*pi**4/(37324800*epsilon) + 184001/(3224862720*epsilon) + 119*f_3/(1244160*epsilon**2) - 17521/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(8640*epsilon**3) - 199/(933120*epsilon**3) + 439/(3732480*epsilon**4) + 47/(77760*epsilon**5) - 13/(25920*epsilon**6)","29328":"-523*f_3/(7464960*epsilon) - f_5/(10368*epsilon) - pi**4/(24883200*epsilon) + 629761/(3224862720*epsilon) - 113*f_3/(622080*epsilon**2) - 62051/(537477120*epsilon**2) + f_3/(5184*epsilon**3) + 6667/(29859840*epsilon**3) - 4307/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29329":"-523*f_3/(7464960*epsilon) - f_5/(10368*epsilon) - pi**4/(24883200*epsilon) + 629761/(3224862720*epsilon) - 113*f_3/(622080*epsilon**2) - 62051/(537477120*epsilon**2) + f_3/(5184*epsilon**3) + 6667/(29859840*epsilon**3) - 4307/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29330":"119*f_3/(2799360*epsilon) + 17*f_5/(103680*epsilon) - 15713/(33592320*epsilon) + pi**4/(1036800*epsilon) + 119*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 23/(116640*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 553/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 59/(77760*epsilon**4) + 1/(2880*epsilon**5)","29331":"119*f_3/(2799360*epsilon) + 17*f_5/(103680*epsilon) - 15713/(33592320*epsilon) + pi**4/(1036800*epsilon) + 119*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 23/(116640*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 553/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 59/(77760*epsilon**4) + 1/(2880*epsilon**5)","29332":"43*f_3/(22394880*epsilon) - 7*f_5/(124416*epsilon) + 11*pi**4/(74649600*epsilon) + 1051/(33592320*epsilon) + 331*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 1243/(29859840*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(3732480*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 43/(207360*epsilon**4) + 1/(5184*epsilon**5)","29333":"43*f_3/(22394880*epsilon) - 7*f_5/(124416*epsilon) + 11*pi**4/(74649600*epsilon) + 1051/(33592320*epsilon) + 331*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 1243/(29859840*epsilon**2) - 7*f_3/(103680*epsilon**3) + 107/(3732480*epsilon**3) + pi**4/(3110400*epsilon**3) + f_3/(25920*epsilon**4) - 43/(207360*epsilon**4) + 1/(5184*epsilon**5)","29334":"13*f_3/(3732480*epsilon) - 48131/(4837294080*epsilon) - f_3/(77760*epsilon**2) + 779/(40310784*epsilon**2) - 293/(4976640*epsilon**3) + 37/(279936*epsilon**4) - 25/(186624*epsilon**5) + 1/(19440*epsilon**6)","29335":"13*f_3/(3732480*epsilon) - 48131/(4837294080*epsilon) - f_3/(77760*epsilon**2) + 779/(40310784*epsilon**2) - 293/(4976640*epsilon**3) + 37/(279936*epsilon**4) - 25/(186624*epsilon**5) + 1/(19440*epsilon**6)","29336":"-917*f_3/(11197440*epsilon) + f_5/(51840*epsilon) + 107/(5598720*epsilon) + pi**4/(1492992*epsilon) + 65*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 431/(4478976*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 443/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 17/(62208*epsilon**4) + 1/(8640*epsilon**5)","29337":"-917*f_3/(11197440*epsilon) + f_5/(51840*epsilon) + 107/(5598720*epsilon) + pi**4/(1492992*epsilon) + 65*f_3/(373248*epsilon**2) - f_5/(17280*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 431/(4478976*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 443/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 17/(62208*epsilon**4) + 1/(8640*epsilon**5)","29338":"343*f_3/(5598720*epsilon) - f_5/(69120*epsilon) - 180481/(1074954240*epsilon) + 239*pi**4/(223948800*epsilon) - 91*f_3/(1866240*epsilon**2) - 15337/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 223/(2488320*epsilon**3) + 761/(5598720*epsilon**4) - 19/(116640*epsilon**5) + 1/(19440*epsilon**6)","29339":"-79*f_3/(1866240*epsilon) - 60071/(3224862720*epsilon) + pi**4/(9331200*epsilon) + 19*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 13489/(268738560*epsilon**2) - f_3/(25920*epsilon**3) - 10001/(67184640*epsilon**3) + 3053/(11197440*epsilon**4) - 5/(23328*epsilon**5) + 1/(15552*epsilon**6)","29340":"-79*f_3/(1866240*epsilon) - 60071/(3224862720*epsilon) + pi**4/(9331200*epsilon) + 19*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 13489/(268738560*epsilon**2) - f_3/(25920*epsilon**3) - 10001/(67184640*epsilon**3) + 3053/(11197440*epsilon**4) - 5/(23328*epsilon**5) + 1/(15552*epsilon**6)","29341":"13*f_3/(1866240*epsilon) - 143401/(1612431360*epsilon) - f_3/(38880*epsilon**2) + 37849/(134369280*epsilon**2) - 3901/(11197440*epsilon**3) + 47/(124416*epsilon**4) - 1/(3888*epsilon**5) + 1/(12960*epsilon**6)","29342":"13*f_3/(1866240*epsilon) - 143401/(1612431360*epsilon) - f_3/(38880*epsilon**2) + 37849/(134369280*epsilon**2) - 3901/(11197440*epsilon**3) + 47/(124416*epsilon**4) - 1/(3888*epsilon**5) + 1/(12960*epsilon**6)","29343":"121*f_3/(1492992*epsilon) + 121*f_5/(311040*epsilon) - 4466641/(9674588160*epsilon) - pi**4/(2073600*epsilon) + 11*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 28061/(161243136*epsilon**2) - f_3/(25920*epsilon**3) + 2441/(7464960*epsilon**3) - 2083/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","29344":"121*f_3/(1492992*epsilon) + 121*f_5/(311040*epsilon) - 4466641/(9674588160*epsilon) - pi**4/(2073600*epsilon) + 11*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 28061/(161243136*epsilon**2) - f_3/(25920*epsilon**3) + 2441/(7464960*epsilon**3) - 2083/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","29345":"73*f_3/(7464960*epsilon) - 67*f_5/(155520*epsilon) - 7*pi**4/(3110400*epsilon) + 5855711/(9674588160*epsilon) - 17*f_3/(155520*epsilon**2) - 72671/(806215680*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 167/(7464960*epsilon**3) - 1291/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","29346":"-571*f_3/(13436928*epsilon) - 7*f_5/(3732480*epsilon) + pi**4/(13436928*epsilon) + 1412041/(87071293440*epsilon) + 5*f_3/(559872*epsilon**2) - 613541/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 39851/(302330880*epsilon**3) - 14323/(100776960*epsilon**4) + 29/(419904*epsilon**5) - 1/(69984*epsilon**6)","29347":"-571*f_3/(13436928*epsilon) - 7*f_5/(3732480*epsilon) + pi**4/(13436928*epsilon) + 1412041/(87071293440*epsilon) + 5*f_3/(559872*epsilon**2) - 613541/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 39851/(302330880*epsilon**3) - 14323/(100776960*epsilon**4) + 29/(419904*epsilon**5) - 1/(69984*epsilon**6)","29348":"89*f_3/(2488320*epsilon) - 11*pi**4/(24883200*epsilon) + 239/(11197440*epsilon) - f_3/(46080*epsilon**2) - 565/(8957952*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 133/(3732480*epsilon**3) - 77/(746496*epsilon**4) + 31/(77760*epsilon**5) - 1/(2880*epsilon**6)","29349":"89*f_3/(2488320*epsilon) - 11*pi**4/(24883200*epsilon) + 239/(11197440*epsilon) - f_3/(46080*epsilon**2) - 565/(8957952*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) + 133/(3732480*epsilon**3) - 77/(746496*epsilon**4) + 31/(77760*epsilon**5) - 1/(2880*epsilon**6)","29350":"341*f_3/(3732480*epsilon) + 29*f_5/(207360*epsilon) - 277973/(1612431360*epsilon) - 31*pi**4/(37324800*epsilon) - f_3/(34560*epsilon**2) - 2983/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 4679/(22394880*epsilon**3) + 5/(41472*epsilon**4) + 77/(155520*epsilon**5) - 1/(2592*epsilon**6)","29351":"341*f_3/(3732480*epsilon) + 29*f_5/(207360*epsilon) - 277973/(1612431360*epsilon) - 31*pi**4/(37324800*epsilon) - f_3/(34560*epsilon**2) - 2983/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 4679/(22394880*epsilon**3) + 5/(41472*epsilon**4) + 77/(155520*epsilon**5) - 1/(2592*epsilon**6)","29352":"-f_3/(116640*epsilon) - 45683/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 367/(10077696*epsilon**2) - f_3/(51840*epsilon**3) - 5/(55296*epsilon**3) + 343/(1399680*epsilon**4) - 25/(93312*epsilon**5) + 1/(9720*epsilon**6)","29353":"-f_3/(116640*epsilon) - 45683/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 367/(10077696*epsilon**2) - f_3/(51840*epsilon**3) - 5/(55296*epsilon**3) + 343/(1399680*epsilon**4) - 25/(93312*epsilon**5) + 1/(9720*epsilon**6)","29354":"809*f_3/(3732480*epsilon) - 13*f_5/(622080*epsilon) - pi**4/(829440*epsilon) - 94261/(806215680*epsilon) - 197*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 96227/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 17/(3732480*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29355":"809*f_3/(3732480*epsilon) - 13*f_5/(622080*epsilon) - pi**4/(829440*epsilon) - 94261/(806215680*epsilon) - 197*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 96227/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 17/(3732480*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29356":"971*f_3/(3732480*epsilon) - 17*f_5/(155520*epsilon) - pi**4/(777600*epsilon) - 58837/(806215680*epsilon) - 167*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 87587/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 17/(3732480*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29357":"971*f_3/(3732480*epsilon) - 17*f_5/(155520*epsilon) - pi**4/(777600*epsilon) - 58837/(806215680*epsilon) - 167*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 87587/(537477120*epsilon**2) + f_3/(17280*epsilon**3) - 17/(3732480*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29358":"f_3/(3732480*epsilon) - 537629/(5804752896*epsilon) + 495977/(4837294080*epsilon**2) - 2129/(13436928*epsilon**3) + 7051/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29359":"f_3/(3732480*epsilon) - 537629/(5804752896*epsilon) + 495977/(4837294080*epsilon**2) - 2129/(13436928*epsilon**3) + 7051/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29360":"-11*f_3/(3732480*epsilon) + 648263/(29023764480*epsilon) + 362057/(4837294080*epsilon**2) - 12973/(67184640*epsilon**3) + 7627/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29361":"-11*f_3/(3732480*epsilon) + 648263/(29023764480*epsilon) + 362057/(4837294080*epsilon**2) - 12973/(67184640*epsilon**3) + 7627/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29362":"-307*f_3/(1492992*epsilon) - f_5/(20736*epsilon) + pi**4/(4665600*epsilon) + 10206637/(29023764480*epsilon) + f_3/(38880*epsilon**2) - 294061/(2418647040*epsilon**2) - 5701/(22394880*epsilon**3) + 4159/(16796160*epsilon**4) - 17/(174960*epsilon**5) + 1/(58320*epsilon**6)","29363":"2082247/(87071293440*epsilon) - 1322729/(14511882240*epsilon**2) + 30091/(201553920*epsilon**3) - 13171/(100776960*epsilon**4) + 31/(524880*epsilon**5) - 1/(87480*epsilon**6)","29364":"2082247/(87071293440*epsilon) - 1322729/(14511882240*epsilon**2) + 30091/(201553920*epsilon**3) - 13171/(100776960*epsilon**4) + 31/(524880*epsilon**5) - 1/(87480*epsilon**6)","29365":"37*f_3/(1866240*epsilon) - pi**4/(37324800*epsilon) + 8687/(29023764480*epsilon) - f_3/(311040*epsilon**2) + 435929/(4837294080*epsilon**2) - 13189/(67184640*epsilon**3) + 7627/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29366":"37*f_3/(1866240*epsilon) - pi**4/(37324800*epsilon) + 8687/(29023764480*epsilon) - f_3/(311040*epsilon**2) + 435929/(4837294080*epsilon**2) - 13189/(67184640*epsilon**3) + 7627/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29367":"-761*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 37183/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 71237/(9674588160*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 769/(40310784*epsilon**3) - 3521/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","29368":"-761*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 37183/(29023764480*epsilon) + 29*pi**4/(268738560*epsilon) + 29*f_3/(2239488*epsilon**2) - 71237/(9674588160*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 7*f_3/(1866240*epsilon**3) + 769/(40310784*epsilon**3) - 3521/(67184640*epsilon**4) + 1/(17496*epsilon**5) - 1/(46656*epsilon**6)","29369":"1030769/(29023764480*epsilon) - 53665/(483729408*epsilon**2) + 30049/(201553920*epsilon**3) - 1481/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","29370":"1030769/(29023764480*epsilon) - 53665/(483729408*epsilon**2) + 30049/(201553920*epsilon**3) - 1481/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","29371":"-799*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - pi**4/(3499200*epsilon) + 183307/(1209323520*epsilon) + 119*f_3/(1866240*epsilon**2) - 126703/(1612431360*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 431/(3359232*epsilon**3) + 863/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29372":"-799*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - pi**4/(3499200*epsilon) + 183307/(1209323520*epsilon) + 119*f_3/(1866240*epsilon**2) - 126703/(1612431360*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 431/(3359232*epsilon**3) + 863/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29373":"-17*f_3/(699840*epsilon) + f_5/(103680*epsilon) - 340361/(4837294080*epsilon) + 47*pi**4/(111974400*epsilon) + 47*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 10445/(161243136*epsilon**2) - f_3/(77760*epsilon**3) - 611/(5598720*epsilon**3) + 95/(559872*epsilon**4) - 5/(46656*epsilon**5) + 1/(38880*epsilon**6)","29374":"-17*f_3/(699840*epsilon) + f_5/(103680*epsilon) - 340361/(4837294080*epsilon) + 47*pi**4/(111974400*epsilon) + 47*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 10445/(161243136*epsilon**2) - f_3/(77760*epsilon**3) - 611/(5598720*epsilon**3) + 95/(559872*epsilon**4) - 5/(46656*epsilon**5) + 1/(38880*epsilon**6)","29375":"167*f_3/(933120*epsilon) + 43*f_5/(311040*epsilon) - 1247971/(4837294080*epsilon) - pi**4/(1244160*epsilon) - 5*f_3/(62208*epsilon**2) - pi**4/(777600*epsilon**2) + 62371/(403107840*epsilon**2) + 7*f_3/(51840*epsilon**3) + 157/(4478976*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29376":"f_3/(1866240*epsilon) + 143951/(14511882240*epsilon) - 38513/(1209323520*epsilon**2) + 8609/(100776960*epsilon**3) - 2219/(16796160*epsilon**4) + 11/(116640*epsilon**5) - 1/(38880*epsilon**6)","29377":"f_3/(1866240*epsilon) + 143951/(14511882240*epsilon) - 38513/(1209323520*epsilon**2) + 8609/(100776960*epsilon**3) - 2219/(16796160*epsilon**4) + 11/(116640*epsilon**5) - 1/(38880*epsilon**6)","29378":"962203/(43535646720*epsilon) - 418123/(3627970560*epsilon**2) + 19681/(100776960*epsilon**3) - 8419/(50388480*epsilon**4) + 31/(419904*epsilon**5) - 1/(69984*epsilon**6)","29379":"-1249*f_3/(22394880*epsilon) - 7*f_5/(311040*epsilon) - 1635089/(29023764480*epsilon) + 11*pi**4/(27993600*epsilon) - 77*f_3/(1866240*epsilon**2) - 179989/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 683/(8398080*epsilon**3) + 2227/(16796160*epsilon**4) - 53/(279936*epsilon**5) + 1/(14580*epsilon**6)","29380":"-1249*f_3/(22394880*epsilon) - 7*f_5/(311040*epsilon) - 1635089/(29023764480*epsilon) + 11*pi**4/(27993600*epsilon) - 77*f_3/(1866240*epsilon**2) - 179989/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 683/(8398080*epsilon**3) + 2227/(16796160*epsilon**4) - 53/(279936*epsilon**5) + 1/(14580*epsilon**6)","29381":"11*f_3/(373248*epsilon) - 2822281/(29023764480*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 554297/(4837294080*epsilon**2) - 10861/(67184640*epsilon**3) + 7051/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29382":"11*f_3/(373248*epsilon) - 2822281/(29023764480*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 554297/(4837294080*epsilon**2) - 10861/(67184640*epsilon**3) + 7051/(33592320*epsilon**4) - 47/(349920*epsilon**5) + 1/(29160*epsilon**6)","29383":"83*f_3/(373248*epsilon) + 11*f_5/(103680*epsilon) - 1247971/(4837294080*epsilon) - pi**4/(1555200*epsilon) - 11*f_3/(62208*epsilon**2) - pi**4/(777600*epsilon**2) + 62371/(403107840*epsilon**2) + 7*f_3/(51840*epsilon**3) + 157/(4478976*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29384":"83*f_3/(373248*epsilon) + 11*f_5/(103680*epsilon) - 1247971/(4837294080*epsilon) - pi**4/(1555200*epsilon) - 11*f_3/(62208*epsilon**2) - pi**4/(777600*epsilon**2) + 62371/(403107840*epsilon**2) + 7*f_3/(51840*epsilon**3) + 157/(4478976*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29385":"-f_3**2/(51840*epsilon) + 3553*f_3/(5598720*epsilon) - 19*f_5/(51840*epsilon) - pi**6/(4898880*epsilon) - 49*pi**4/(55987200*epsilon) + 169/(33592320*epsilon) - 23*f_3/(46656*epsilon**2) + f_5/(3240*epsilon**2) + 79/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 37/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29386":"-f_3**2/(51840*epsilon) + 3553*f_3/(5598720*epsilon) - 19*f_5/(51840*epsilon) - pi**6/(4898880*epsilon) - 49*pi**4/(55987200*epsilon) + 169/(33592320*epsilon) - 23*f_3/(46656*epsilon**2) + f_5/(3240*epsilon**2) + 79/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 37/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29387":"-f_3**2/(51840*epsilon) + 107*f_3/(1119744*epsilon) - 37*f_5/(155520*epsilon) - pi**6/(4898880*epsilon) - 91*pi**4/(55987200*epsilon) + 5209/(8398080*epsilon) - 23*f_3/(116640*epsilon**2) + f_5/(3240*epsilon**2) - 5/(69984*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29388":"-f_3**2/(51840*epsilon) + 107*f_3/(1119744*epsilon) - 37*f_5/(155520*epsilon) - pi**6/(4898880*epsilon) - 91*pi**4/(55987200*epsilon) + 5209/(8398080*epsilon) - 23*f_3/(116640*epsilon**2) + f_5/(3240*epsilon**2) - 5/(69984*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29389":"-f_3**2/(9720*epsilon) + 3847*f_3/(5598720*epsilon) - 827*f_5/(933120*epsilon) - pi**6/(8398080*epsilon) - 11*pi**4/(11197440*epsilon) + 8813/(16796160*epsilon) - 11*f_3/(46656*epsilon**2) + 7*f_5/(38880*epsilon**2) - 89/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 31/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29390":"-7*f_3**2/(38880*epsilon) + 377*f_3/(1119744*epsilon) + 583*f_5/(933120*epsilon) - 18833/(33592320*epsilon) - 73*pi**4/(55987200*epsilon) - pi**6/(8398080*epsilon) - 17*f_3/(29160*epsilon**2) - f_5/(4860*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 149/(349920*epsilon**2) + 17*f_3/(38880*epsilon**3) - 49/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29391":"-7*f_3**2/(38880*epsilon) + 377*f_3/(1119744*epsilon) + 583*f_5/(933120*epsilon) - 18833/(33592320*epsilon) - 73*pi**4/(55987200*epsilon) - pi**6/(8398080*epsilon) - 17*f_3/(29160*epsilon**2) - f_5/(4860*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 149/(349920*epsilon**2) + 17*f_3/(38880*epsilon**3) - 49/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29392":"-437*f_3/(2239488*epsilon) - f_5/(103680*epsilon) - pi**4/(13996800*epsilon) + 290767/(1209323520*epsilon) + 35*f_3/(186624*epsilon**2) - 48395/(322486272*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) - 157/(1679616*epsilon**3) + 827/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29393":"-437*f_3/(2239488*epsilon) - f_5/(103680*epsilon) - pi**4/(13996800*epsilon) + 290767/(1209323520*epsilon) + 35*f_3/(186624*epsilon**2) - 48395/(322486272*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) - 157/(1679616*epsilon**3) + 827/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29394":"-79*f_3/(1866240*epsilon) - 60071/(3224862720*epsilon) + pi**4/(9331200*epsilon) + 19*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 13489/(268738560*epsilon**2) - f_3/(25920*epsilon**3) - 10001/(67184640*epsilon**3) + 3053/(11197440*epsilon**4) - 5/(23328*epsilon**5) + 1/(15552*epsilon**6)","29395":"-79*f_3/(1866240*epsilon) - 60071/(3224862720*epsilon) + pi**4/(9331200*epsilon) + 19*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 13489/(268738560*epsilon**2) - f_3/(25920*epsilon**3) - 10001/(67184640*epsilon**3) + 3053/(11197440*epsilon**4) - 5/(23328*epsilon**5) + 1/(15552*epsilon**6)","29396":"367*f_3/(3732480*epsilon) - 41*f_5/(311040*epsilon) + 39857/(806215680*epsilon) - 103*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 69803/(537477120*epsilon**2) + f_3/(17280*epsilon**3) + 103/(3732480*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29397":"367*f_3/(3732480*epsilon) - 41*f_5/(311040*epsilon) + 39857/(806215680*epsilon) - 103*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 69803/(537477120*epsilon**2) + f_3/(17280*epsilon**3) + 103/(3732480*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29398":"389*f_3/(1244160*epsilon) + f_5/(38880*epsilon) - 283693/(806215680*epsilon) - pi**4/(18662400*epsilon) - 299*f_3/(622080*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 188459/(537477120*epsilon**2) + 7*f_3/(51840*epsilon**3) - 13/(746496*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29399":"389*f_3/(1244160*epsilon) + f_5/(38880*epsilon) - 283693/(806215680*epsilon) - pi**4/(18662400*epsilon) - 299*f_3/(622080*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 188459/(537477120*epsilon**2) + 7*f_3/(51840*epsilon**3) - 13/(746496*epsilon**3) - 349/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29400":"-7*f_3**2/(51840*epsilon) + 2239*f_3/(5598720*epsilon) + 31*f_5/(311040*epsilon) - pi**6/(4898880*epsilon) - 103*pi**4/(55987200*epsilon) + 431/(16796160*epsilon) - 97*f_3/(233280*epsilon**2) + f_5/(8640*epsilon**2) + 169/(699840*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 11/(46656*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29401":"-629*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 587635/(2902376448*epsilon) - 71*pi**4/(223948800*epsilon) + 319*f_3/(1866240*epsilon**2) + pi**4/(3732480*epsilon**2) + 429047/(1209323520*epsilon**2) - f_3/(15552*epsilon**3) - 56011/(201553920*epsilon**3) + 2597/(16796160*epsilon**4) - 5/(93312*epsilon**5) + 1/(116640*epsilon**6)","29402":"-629*f_3/(4478976*epsilon) - 7*f_5/(622080*epsilon) - 587635/(2902376448*epsilon) - 71*pi**4/(223948800*epsilon) + 319*f_3/(1866240*epsilon**2) + pi**4/(3732480*epsilon**2) + 429047/(1209323520*epsilon**2) - f_3/(15552*epsilon**3) - 56011/(201553920*epsilon**3) + 2597/(16796160*epsilon**4) - 5/(93312*epsilon**5) + 1/(116640*epsilon**6)","29403":"-7*f_3/(116640*epsilon) - 29*f_5/(622080*epsilon) - 13*pi**4/(37324800*epsilon) + 225301/(1612431360*epsilon) - 13*f_3/(311040*epsilon**2) - 43219/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 131/(2488320*epsilon**3) - 131/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(25920*epsilon**6)","29404":"-7*f_3/(116640*epsilon) - 29*f_5/(622080*epsilon) - 13*pi**4/(37324800*epsilon) + 225301/(1612431360*epsilon) - 13*f_3/(311040*epsilon**2) - 43219/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 131/(2488320*epsilon**3) - 131/(933120*epsilon**4) + 19/(155520*epsilon**5) - 1/(25920*epsilon**6)","29405":"f_3**2/(77760*epsilon) - 3719*f_3/(13436928*epsilon) - 37*f_5/(77760*epsilon) + 19*pi**6/(117573120*epsilon) + 1073*pi**4/(671846400*epsilon) + 418091/(806215680*epsilon) + 1033*f_3/(2799360*epsilon**2) + f_5/(17280*epsilon**2) - 16069/(33592320*epsilon**2) - 13*pi**4/(6998400*epsilon**2) - 13*f_3/(58320*epsilon**3) + pi**4/(2332800*epsilon**3) + 869/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 29/(233280*epsilon**4) + 1/(38880*epsilon**5)","29406":"f_3**2/(77760*epsilon) - 3719*f_3/(13436928*epsilon) - 37*f_5/(77760*epsilon) + 19*pi**6/(117573120*epsilon) + 1073*pi**4/(671846400*epsilon) + 418091/(806215680*epsilon) + 1033*f_3/(2799360*epsilon**2) + f_5/(17280*epsilon**2) - 16069/(33592320*epsilon**2) - 13*pi**4/(6998400*epsilon**2) - 13*f_3/(58320*epsilon**3) + pi**4/(2332800*epsilon**3) + 869/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 29/(233280*epsilon**4) + 1/(38880*epsilon**5)","29407":"-103*f_3/(1492992*epsilon) - f_5/(77760*epsilon) - 53*pi**4/(74649600*epsilon) + 214643/(1612431360*epsilon) - 11*f_3/(103680*epsilon**2) + pi**4/(6220800*epsilon**2) + 53209/(537477120*epsilon**2) + f_3/(51840*epsilon**3) - 271/(7464960*epsilon**3) - 337/(933120*epsilon**4) + 71/(155520*epsilon**5) - 1/(5184*epsilon**6)","29408":"-103*f_3/(1492992*epsilon) - f_5/(77760*epsilon) - 53*pi**4/(74649600*epsilon) + 214643/(1612431360*epsilon) - 11*f_3/(103680*epsilon**2) + pi**4/(6220800*epsilon**2) + 53209/(537477120*epsilon**2) + f_3/(51840*epsilon**3) - 271/(7464960*epsilon**3) - 337/(933120*epsilon**4) + 71/(155520*epsilon**5) - 1/(5184*epsilon**6)","29409":"13*f_3**2/(311040*epsilon) - 1843*f_3/(11197440*epsilon) + 53*f_5/(186624*epsilon) - 23579/(179159040*epsilon) - pi**6/(23514624*epsilon) + pi**4/(829440*epsilon) + 67*f_3/(233280*epsilon**2) - 23*f_5/(155520*epsilon**2) - pi**4/(345600*epsilon**2) + 14009/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 89/(3732480*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","29410":"13*f_3**2/(311040*epsilon) - 1843*f_3/(11197440*epsilon) + 53*f_5/(186624*epsilon) - 23579/(179159040*epsilon) - pi**6/(23514624*epsilon) + pi**4/(829440*epsilon) + 67*f_3/(233280*epsilon**2) - 23*f_5/(155520*epsilon**2) - pi**4/(345600*epsilon**2) + 14009/(44789760*epsilon**2) - f_3/(2880*epsilon**3) + 89/(3732480*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 7/(17280*epsilon**4) + 1/(5184*epsilon**5)","29411":"77*f_3/(5598720*epsilon) - pi**4/(55987200*epsilon) + 57229/(5804752896*epsilon) - 77*f_3/(1866240*epsilon**2) - 68237/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 21733/(201553920*epsilon**3) - 1409/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","29412":"77*f_3/(5598720*epsilon) - pi**4/(55987200*epsilon) + 57229/(5804752896*epsilon) - 77*f_3/(1866240*epsilon**2) - 68237/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 21733/(201553920*epsilon**3) - 1409/(11197440*epsilon**4) + 11/(174960*epsilon**5) - 1/(77760*epsilon**6)","29413":"619*f_3/(1492992*epsilon) - 29*f_5/(622080*epsilon) - 1329241/(4837294080*epsilon) - 23*pi**4/(14929920*epsilon) - f_3/(2560*epsilon**2) + pi**4/(1244160*epsilon**2) + 101737/(403107840*epsilon**2) + f_3/(10368*epsilon**3) - 1879/(22394880*epsilon**3) - 629/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29414":"619*f_3/(1492992*epsilon) - 29*f_5/(622080*epsilon) - 1329241/(4837294080*epsilon) - 23*pi**4/(14929920*epsilon) - f_3/(2560*epsilon**2) + pi**4/(1244160*epsilon**2) + 101737/(403107840*epsilon**2) + f_3/(10368*epsilon**3) - 1879/(22394880*epsilon**3) - 629/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29415":"-11*f_3/(622080*epsilon) + pi**4/(37324800*epsilon) + 14921/(241864704*epsilon) + f_3/(311040*epsilon**2) - 93367/(1612431360*epsilon**2) - 893/(8398080*epsilon**3) + 827/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29416":"-11*f_3/(622080*epsilon) + pi**4/(37324800*epsilon) + 14921/(241864704*epsilon) + f_3/(311040*epsilon**2) - 93367/(1612431360*epsilon**2) - 893/(8398080*epsilon**3) + 827/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29417":"77*f_3/(2239488*epsilon) + f_5/(103680*epsilon) - 314513/(4837294080*epsilon) + 29*pi**4/(111974400*epsilon) + 19*f_3/(466560*epsilon**2) - 187597/(1612431360*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 311/(67184640*epsilon**3) + 367/(1399680*epsilon**4) - 7/(31104*epsilon**5) + 1/(15552*epsilon**6)","29418":"77*f_3/(2239488*epsilon) + f_5/(103680*epsilon) - 314513/(4837294080*epsilon) + 29*pi**4/(111974400*epsilon) + 19*f_3/(466560*epsilon**2) - 187597/(1612431360*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 311/(67184640*epsilon**3) + 367/(1399680*epsilon**4) - 7/(31104*epsilon**5) + 1/(15552*epsilon**6)","29419":"-481*f_3/(5598720*epsilon) + 13*f_5/(155520*epsilon) - 619/(8957952*epsilon) + 11*pi**4/(18662400*epsilon) + 65*f_3/(373248*epsilon**2) - f_5/(6480*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 3127/(22394880*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 371/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 17/(62208*epsilon**4) + 1/(8640*epsilon**5)","29420":"-481*f_3/(5598720*epsilon) + 13*f_5/(155520*epsilon) - 619/(8957952*epsilon) + 11*pi**4/(18662400*epsilon) + 65*f_3/(373248*epsilon**2) - f_5/(6480*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 3127/(22394880*epsilon**2) - 11*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 371/(3732480*epsilon**3) + f_3/(12960*epsilon**4) - 17/(62208*epsilon**4) + 1/(8640*epsilon**5)","29421":"17*f_3/(3732480*epsilon) + f_5/(15552*epsilon) + pi**4/(7464960*epsilon) + 52699/(1612431360*epsilon) + f_3/(13824*epsilon**2) - 14357/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3749/(22394880*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","29422":"17*f_3/(3732480*epsilon) + f_5/(15552*epsilon) + pi**4/(7464960*epsilon) + 52699/(1612431360*epsilon) + f_3/(13824*epsilon**2) - 14357/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 3749/(22394880*epsilon**3) - 143/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","29423":"361*f_3/(11197440*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(27993600*epsilon) + 11411/(967458816*epsilon) - 23*f_3/(466560*epsilon**2) + 5713/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1727/(50388480*epsilon**3) + 419/(3359232*epsilon**4) - 11/(69984*epsilon**5) + 1/(14580*epsilon**6)","29424":"361*f_3/(11197440*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(27993600*epsilon) + 11411/(967458816*epsilon) - 23*f_3/(466560*epsilon**2) + 5713/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1727/(50388480*epsilon**3) + 419/(3359232*epsilon**4) - 11/(69984*epsilon**5) + 1/(14580*epsilon**6)","29425":"-323*f_3**2/(38880*epsilon) + 7*pi**4*f_3/(777600*epsilon) + 1081*f_3/(93312*epsilon) + 7607*f_5/(233280*epsilon) + 817*f_7/(103680*epsilon) - 37847/(933120*epsilon) - 13*pi**6/(2939328*epsilon) + pi**4/(4665600*epsilon) + 37*f_3**2/(12960*epsilon**2) - 107*f_3/(38880*epsilon**2) - 197*f_5/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 601/(25920*epsilon**2) - f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 23/(5184*epsilon**3) + 1/(2160*epsilon**4)","29426":"-323*f_3**2/(38880*epsilon) + 7*pi**4*f_3/(777600*epsilon) + 1081*f_3/(93312*epsilon) + 7607*f_5/(233280*epsilon) + 817*f_7/(103680*epsilon) - 37847/(933120*epsilon) - 13*pi**6/(2939328*epsilon) + pi**4/(4665600*epsilon) + 37*f_3**2/(12960*epsilon**2) - 107*f_3/(38880*epsilon**2) - 197*f_5/(7776*epsilon**2) - pi**4/(777600*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 601/(25920*epsilon**2) - f_3/(6480*epsilon**3) + 5*f_5/(1296*epsilon**3) - 23/(5184*epsilon**3) + 1/(2160*epsilon**4)","29427":"-37*f_3/(3732480*epsilon) - 191603/(4837294080*epsilon) + 11*f_3/(248832*epsilon**2) + 500147/(1612431360*epsilon**2) - f_3/(20736*epsilon**3) - 13739/(22394880*epsilon**3) + 3079/(5598720*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","29428":"-37*f_3/(3732480*epsilon) - 191603/(4837294080*epsilon) + 11*f_3/(248832*epsilon**2) + 500147/(1612431360*epsilon**2) - f_3/(20736*epsilon**3) - 13739/(22394880*epsilon**3) + 3079/(5598720*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","29429":"5*f_3**2/(62208*epsilon) - 30461*f_3/(11197440*epsilon) - 791*f_5/(466560*epsilon) - pi**6/(3359232*epsilon) - 271*pi**4/(111974400*epsilon) + 90197/(14929920*epsilon) + 6997*f_3/(1866240*epsilon**2) + 163*f_5/(155520*epsilon**2) - 141673/(22394880*epsilon**2) - 13*pi**4/(3732480*epsilon**2) - f_3/(648*epsilon**3) + pi**4/(518400*epsilon**3) + 4963/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 31/(51840*epsilon**4) + 1/(12960*epsilon**5)","29430":"5*f_3**2/(62208*epsilon) - 30461*f_3/(11197440*epsilon) - 791*f_5/(466560*epsilon) - pi**6/(3359232*epsilon) - 271*pi**4/(111974400*epsilon) + 90197/(14929920*epsilon) + 6997*f_3/(1866240*epsilon**2) + 163*f_5/(155520*epsilon**2) - 141673/(22394880*epsilon**2) - 13*pi**4/(3732480*epsilon**2) - f_3/(648*epsilon**3) + pi**4/(518400*epsilon**3) + 4963/(1866240*epsilon**3) + f_3/(4320*epsilon**4) - 31/(51840*epsilon**4) + 1/(12960*epsilon**5)","29431":"-f_3**2/(17280*epsilon) - 37883*f_3/(33592320*epsilon) - f_5/(5832*epsilon) - 181*pi**4/(671846400*epsilon) + pi**6/(26127360*epsilon) + 446221/(268738560*epsilon) + 413*f_3/(373248*epsilon**2) + f_5/(38880*epsilon**2) - 47783/(22394880*epsilon**2) + pi**4/(13996800*epsilon**2) - 163*f_3/(233280*epsilon**3) - pi**4/(9331200*epsilon**3) + 7343/(4478976*epsilon**3) + 19*f_3/(77760*epsilon**4) - 187/(233280*epsilon**4) + 29/(155520*epsilon**5)","29432":"-f_3**2/(17280*epsilon) - 37883*f_3/(33592320*epsilon) - f_5/(5832*epsilon) - 181*pi**4/(671846400*epsilon) + pi**6/(26127360*epsilon) + 446221/(268738560*epsilon) + 413*f_3/(373248*epsilon**2) + f_5/(38880*epsilon**2) - 47783/(22394880*epsilon**2) + pi**4/(13996800*epsilon**2) - 163*f_3/(233280*epsilon**3) - pi**4/(9331200*epsilon**3) + 7343/(4478976*epsilon**3) + 19*f_3/(77760*epsilon**4) - 187/(233280*epsilon**4) + 29/(155520*epsilon**5)","29433":"f_3**2/(25920*epsilon) - 27197*f_3/(134369280*epsilon) - 121*f_5/(1866240*epsilon) - 220661/(3224862720*epsilon) + pi**6/(26127360*epsilon) + 1259*pi**4/(1343692800*epsilon) + 1343*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 5641/(11197440*epsilon**2) + 19*pi**4/(111974400*epsilon**2) - 137*f_3/(311040*epsilon**3) - pi**4/(9331200*epsilon**3) + 1993/(2488320*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1163/(1866240*epsilon**4) + 11/(51840*epsilon**5)","29434":"f_3**2/(25920*epsilon) - 27197*f_3/(134369280*epsilon) - 121*f_5/(1866240*epsilon) - 220661/(3224862720*epsilon) + pi**6/(26127360*epsilon) + 1259*pi**4/(1343692800*epsilon) + 1343*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 5641/(11197440*epsilon**2) + 19*pi**4/(111974400*epsilon**2) - 137*f_3/(311040*epsilon**3) - pi**4/(9331200*epsilon**3) + 1993/(2488320*epsilon**3) + 19*f_3/(77760*epsilon**4) - 1163/(1866240*epsilon**4) + 11/(51840*epsilon**5)","29435":"-647*f_3/(1244160*epsilon) + pi**4/(3110400*epsilon) + 212027/(161243136*epsilon) + 119*f_3/(103680*epsilon**2) - 750623/(268738560*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 87137/(44789760*epsilon**3) + 3143/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 47/(25920*epsilon**6)","29436":"-647*f_3/(1244160*epsilon) + pi**4/(3110400*epsilon) + 212027/(161243136*epsilon) + 119*f_3/(103680*epsilon**2) - 750623/(268738560*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 87137/(44789760*epsilon**3) + 3143/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 47/(25920*epsilon**6)","29437":"-973*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) + 23*pi**4/(4147200*epsilon) + 347291/(537477120*epsilon) + 37*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 1817/(7464960*epsilon**2) + f_3/(1728*epsilon**3) + 1843/(2985984*epsilon**3) + 25/(248832*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29438":"-973*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) + 23*pi**4/(4147200*epsilon) + 347291/(537477120*epsilon) + 37*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 1817/(7464960*epsilon**2) + f_3/(1728*epsilon**3) + 1843/(2985984*epsilon**3) + 25/(248832*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29439":"7*f_3**2/(103680*epsilon) + 1249*f_3/(1244160*epsilon) - 631*f_5/(311040*epsilon) - 43*pi**4/(4665600*epsilon) + pi**6/(1399680*epsilon) + 50503/(29859840*epsilon) - 1471*f_3/(622080*epsilon**2) + 127*f_5/(51840*epsilon**2) - 25627/(7464960*epsilon**2) + 29*pi**4/(1244160*epsilon**2) + 17*f_3/(5184*epsilon**3) - pi**4/(64800*epsilon**3) - 29/(207360*epsilon**3) - f_3/(540*epsilon**4) + 23/(6480*epsilon**4) - 7/(4320*epsilon**5)","29440":"7*f_3**2/(103680*epsilon) + 1249*f_3/(1244160*epsilon) - 631*f_5/(311040*epsilon) - 43*pi**4/(4665600*epsilon) + pi**6/(1399680*epsilon) + 50503/(29859840*epsilon) - 1471*f_3/(622080*epsilon**2) + 127*f_5/(51840*epsilon**2) - 25627/(7464960*epsilon**2) + 29*pi**4/(1244160*epsilon**2) + 17*f_3/(5184*epsilon**3) - pi**4/(64800*epsilon**3) - 29/(207360*epsilon**3) - f_3/(540*epsilon**4) + 23/(6480*epsilon**4) - 7/(4320*epsilon**5)","29441":"1711*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(37324800*epsilon) + 2248877/(1612431360*epsilon) - 19*f_3/(38880*epsilon**2) - 31741/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 18743/(7464960*epsilon**3) - 2423/(933120*epsilon**4) + 19/(10368*epsilon**5) - 1/(1620*epsilon**6)","29442":"1711*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(37324800*epsilon) + 2248877/(1612431360*epsilon) - 19*f_3/(38880*epsilon**2) - 31741/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 18743/(7464960*epsilon**3) - 2423/(933120*epsilon**4) + 19/(10368*epsilon**5) - 1/(1620*epsilon**6)","29443":"143*f_3/(248832*epsilon) + f_5/(6912*epsilon) + pi**4/(1244160*epsilon) + 1189561/(4837294080*epsilon) - 53*f_3/(69120*epsilon**2) - 563879/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(1920*epsilon**3) + 8101/(6718464*epsilon**3) - 1499/(1119744*epsilon**4) + 181/(233280*epsilon**5) - 1/(4860*epsilon**6)","29444":"143*f_3/(248832*epsilon) + f_5/(6912*epsilon) + pi**4/(1244160*epsilon) + 1189561/(4837294080*epsilon) - 53*f_3/(69120*epsilon**2) - 563879/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(1920*epsilon**3) + 8101/(6718464*epsilon**3) - 1499/(1119744*epsilon**4) + 181/(233280*epsilon**5) - 1/(4860*epsilon**6)","29445":"18713*f_3/(11197440*epsilon) - 13*f_5/(17280*epsilon) - 495149/(806215680*epsilon) - 491*pi**4/(111974400*epsilon) - 145*f_3/(186624*epsilon**2) + pi**4/(373248*epsilon**2) + 230363/(403107840*epsilon**2) + f_3/(7776*epsilon**3) - 3229/(14929920*epsilon**3) - 3013/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29446":"18713*f_3/(11197440*epsilon) - 13*f_5/(17280*epsilon) - 495149/(806215680*epsilon) - 491*pi**4/(111974400*epsilon) - 145*f_3/(186624*epsilon**2) + pi**4/(373248*epsilon**2) + 230363/(403107840*epsilon**2) + f_3/(7776*epsilon**3) - 3229/(14929920*epsilon**3) - 3013/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29447":"13*f_3/(51840*epsilon) + f_5/(11520*epsilon) - 121111/(537477120*epsilon) + 37*pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 1297/(5971968*epsilon**2) + f_3/(1728*epsilon**3) - 439/(1492992*epsilon**3) + 787/(622080*epsilon**4) - 167/(51840*epsilon**5) + 1/(432*epsilon**6)","29448":"13*f_3/(51840*epsilon) + f_5/(11520*epsilon) - 121111/(537477120*epsilon) + 37*pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 1297/(5971968*epsilon**2) + f_3/(1728*epsilon**3) - 439/(1492992*epsilon**3) + 787/(622080*epsilon**4) - 167/(51840*epsilon**5) + 1/(432*epsilon**6)","29449":"-539*f_3/(1244160*epsilon) - 1248263/(1612431360*epsilon) + pi**4/(497664*epsilon) + 29*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 137671/(53747712*epsilon**2) + f_3/(1440*epsilon**3) - 20161/(5598720*epsilon**3) + 755/(186624*epsilon**4) - 13/(5184*epsilon**5) + 11/(12960*epsilon**6)","29450":"-539*f_3/(1244160*epsilon) - 1248263/(1612431360*epsilon) + pi**4/(497664*epsilon) + 29*f_3/(103680*epsilon**2) - pi**4/(259200*epsilon**2) + 137671/(53747712*epsilon**2) + f_3/(1440*epsilon**3) - 20161/(5598720*epsilon**3) + 755/(186624*epsilon**4) - 13/(5184*epsilon**5) + 11/(12960*epsilon**6)","29451":"397*f_3**2/(77760*epsilon) + pi**4*f_3/(38880*epsilon) + 941*f_3/(233280*epsilon) - 5599*f_5/(466560*epsilon) - f_7/(648*epsilon) - 101*pi**4/(2332800*epsilon) + 11*pi**6/(5878656*epsilon) - 19*f_3**2/(3240*epsilon**2) - 37*f_3/(9720*epsilon**2) + 73*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29452":"397*f_3**2/(77760*epsilon) + pi**4*f_3/(38880*epsilon) + 941*f_3/(233280*epsilon) - 5599*f_5/(466560*epsilon) - f_7/(648*epsilon) - 101*pi**4/(2332800*epsilon) + 11*pi**6/(5878656*epsilon) - 19*f_3**2/(3240*epsilon**2) - 37*f_3/(9720*epsilon**2) + 73*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29453":"19*f_3**2/(311040*epsilon) - 3809*f_3/(33592320*epsilon) - 277*f_5/(466560*epsilon) - 15797/(20155392*epsilon) + 19*pi**6/(117573120*epsilon) + 2761*pi**4/(335923200*epsilon) - 1381*f_3/(466560*epsilon**2) - 19*f_5/(155520*epsilon**2) + 89*pi**4/(27993600*epsilon**2) + 137/(155520*epsilon**2) + 419*f_3/(233280*epsilon**3) - 407/(699840*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29454":"19*f_3**2/(311040*epsilon) - 3809*f_3/(33592320*epsilon) - 277*f_5/(466560*epsilon) - 15797/(20155392*epsilon) + 19*pi**6/(117573120*epsilon) + 2761*pi**4/(335923200*epsilon) - 1381*f_3/(466560*epsilon**2) - 19*f_5/(155520*epsilon**2) + 89*pi**4/(27993600*epsilon**2) + 137/(155520*epsilon**2) + 419*f_3/(233280*epsilon**3) - 407/(699840*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29455":"13*f_3**2/(17280*epsilon) - 581*f_3/(116640*epsilon) - 85*f_5/(10368*epsilon) - 173*pi**4/(18662400*epsilon) + pi**6/(466560*epsilon) + 33421/(2799360*epsilon) + 73*f_3/(9720*epsilon**2) + 17*f_5/(8640*epsilon**2) - 6659/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29456":"13*f_3**2/(17280*epsilon) - 581*f_3/(116640*epsilon) - 85*f_5/(10368*epsilon) - 173*pi**4/(18662400*epsilon) + pi**6/(466560*epsilon) + 33421/(2799360*epsilon) + 73*f_3/(9720*epsilon**2) + 17*f_5/(8640*epsilon**2) - 6659/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29457":"11*f_3**2/(51840*epsilon) + 4819*f_3/(746496*epsilon) + f_5/(1080*epsilon) - 226853/(26873856*epsilon) - 859*pi**4/(111974400*epsilon) - pi**6/(4898880*epsilon) - 661*f_3/(93312*epsilon**2) - f_5/(1080*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 16597/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1711/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","29458":"11*f_3**2/(51840*epsilon) + 4819*f_3/(746496*epsilon) + f_5/(1080*epsilon) - 226853/(26873856*epsilon) - 859*pi**4/(111974400*epsilon) - pi**6/(4898880*epsilon) - 661*f_3/(93312*epsilon**2) - f_5/(1080*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 16597/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1711/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","29459":"11*f_3**2/(51840*epsilon) + 22439*f_3/(3732480*epsilon) + f_5/(1080*epsilon) - 1069033/(134369280*epsilon) - 859*pi**4/(111974400*epsilon) - pi**6/(4898880*epsilon) - 661*f_3/(93312*epsilon**2) - f_5/(1080*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 16237/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1711/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","29460":"11*f_3**2/(51840*epsilon) + 22439*f_3/(3732480*epsilon) + f_5/(1080*epsilon) - 1069033/(134369280*epsilon) - 859*pi**4/(111974400*epsilon) - pi**6/(4898880*epsilon) - 661*f_3/(93312*epsilon**2) - f_5/(1080*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 16237/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1711/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","29461":"-37*f_3**2/(103680*epsilon) + 1673*f_3/(933120*epsilon) - 469*f_5/(62208*epsilon) - 13*pi**4/(2332800*epsilon) + 29*pi**6/(39191040*epsilon) + 16381/(2799360*epsilon) + 661*f_3/(155520*epsilon**2) + 167*f_5/(51840*epsilon**2) - 1807/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 77/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29462":"-37*f_3**2/(103680*epsilon) + 1673*f_3/(933120*epsilon) - 469*f_5/(62208*epsilon) - 13*pi**4/(2332800*epsilon) + 29*pi**6/(39191040*epsilon) + 16381/(2799360*epsilon) + 661*f_3/(155520*epsilon**2) + 167*f_5/(51840*epsilon**2) - 1807/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 77/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29463":"19*f_3**2/(51840*epsilon) - 125*f_3/(31104*epsilon) + 91*f_5/(311040*epsilon) - pi**4/(259200*epsilon) + 7*pi**6/(2799360*epsilon) + 569/(207360*epsilon) + 77*f_3/(15552*epsilon**2) - 53*f_5/(25920*epsilon**2) - 511/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29464":"19*f_3**2/(51840*epsilon) - 125*f_3/(31104*epsilon) + 91*f_5/(311040*epsilon) - pi**4/(259200*epsilon) + 7*pi**6/(2799360*epsilon) + 569/(207360*epsilon) + 77*f_3/(15552*epsilon**2) - 53*f_5/(25920*epsilon**2) - 511/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29465":"-169*f_3/(82944*epsilon) + f_5/(3456*epsilon) + pi**4/(184320*epsilon) + 1190279/(806215680*epsilon) + 179*f_3/(41472*epsilon**2) - 1154803/(268738560*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(360*epsilon**3) + 7901/(5598720*epsilon**3) + 347/(186624*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29466":"-169*f_3/(82944*epsilon) + f_5/(3456*epsilon) + pi**4/(184320*epsilon) + 1190279/(806215680*epsilon) + 179*f_3/(41472*epsilon**2) - 1154803/(268738560*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(360*epsilon**3) + 7901/(5598720*epsilon**3) + 347/(186624*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29467":"91*f_3/(622080*epsilon) - f_5/(34560*epsilon) - 97*pi**4/(74649600*epsilon) + 406849/(2418647040*epsilon) + 19*f_3/(69120*epsilon**2) - 227077/(161243136*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5317/(1679616*epsilon**3) - 6181/(2799360*epsilon**4) + 1/(1296*epsilon**5) - 1/(7776*epsilon**6)","29468":"91*f_3/(622080*epsilon) - f_5/(34560*epsilon) - 97*pi**4/(74649600*epsilon) + 406849/(2418647040*epsilon) + 19*f_3/(69120*epsilon**2) - 227077/(161243136*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5317/(1679616*epsilon**3) - 6181/(2799360*epsilon**4) + 1/(1296*epsilon**5) - 1/(7776*epsilon**6)","29469":"881*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 13*pi**4/(24883200*epsilon) + 21041/(9674588160*epsilon) - 13*f_3/(207360*epsilon**2) + 4267/(268738560*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 3131/(67184640*epsilon**3) + 169/(1119744*epsilon**4) - 37/(155520*epsilon**5) + 1/(7776*epsilon**6)","29470":"f_3/(414720*epsilon) - 61121/(3627970560*epsilon) + 246317/(1209323520*epsilon**2) - 9943/(20155392*epsilon**3) + 2467/(4199040*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","29471":"f_3/(414720*epsilon) - 61121/(3627970560*epsilon) + 246317/(1209323520*epsilon**2) - 9943/(20155392*epsilon**3) + 2467/(4199040*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","29472":"-f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 2071277/(9674588160*epsilon) + 7*pi**4/(223948800*epsilon) + 7*f_3/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) + 1470661/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 25679/(67184640*epsilon**3) + 11401/(33592320*epsilon**4) - 7/(38880*epsilon**5) + 1/(23328*epsilon**6)","29473":"-f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 2071277/(9674588160*epsilon) + 7*pi**4/(223948800*epsilon) + 7*f_3/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) + 1470661/(4837294080*epsilon**2) - f_3/(311040*epsilon**3) - 25679/(67184640*epsilon**3) + 11401/(33592320*epsilon**4) - 7/(38880*epsilon**5) + 1/(23328*epsilon**6)","29474":"403*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 3337*f_3/(466560*epsilon) - 1321*f_5/(116640*epsilon) - 227*f_7/(51840*epsilon) - 97*pi**4/(4665600*epsilon) - pi**6/(839808*epsilon) - 41*f_3**2/(6480*epsilon**2) - 14*f_3/(1215*epsilon**2) + 209*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29475":"403*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 3337*f_3/(466560*epsilon) - 1321*f_5/(116640*epsilon) - 227*f_7/(51840*epsilon) - 97*pi**4/(4665600*epsilon) - pi**6/(839808*epsilon) - 41*f_3**2/(6480*epsilon**2) - 14*f_3/(1215*epsilon**2) + 209*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29476":"-29*f_3**2/(9720*epsilon) - 761*f_3/(23328*epsilon) - pi**4*f_3/(38880*epsilon) + 983*f_5/(23328*epsilon) - 53*f_7/(51840*epsilon) + pi**6/(1469664*epsilon) + pi**4/(46656*epsilon) + f_3**2/(324*epsilon**2) + 143*f_3/(4860*epsilon**2) - 10*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","29477":"-29*f_3**2/(9720*epsilon) - 761*f_3/(23328*epsilon) - pi**4*f_3/(38880*epsilon) + 983*f_5/(23328*epsilon) - 53*f_7/(51840*epsilon) + pi**6/(1469664*epsilon) + pi**4/(46656*epsilon) + f_3**2/(324*epsilon**2) + 143*f_3/(4860*epsilon**2) - 10*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","29478":"-f_3**2/(311040*epsilon) - 32779*f_3/(67184640*epsilon) + 11*f_5/(51840*epsilon) - 1417*pi**4/(671846400*epsilon) - pi**6/(16796160*epsilon) + 43837/(537477120*epsilon) + 413*f_3/(311040*epsilon**2) + f_5/(12960*epsilon**2) - 19469/(22394880*epsilon**2) - 77*pi**4/(55987200*epsilon**2) - 407*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 1969/(1399680*epsilon**3) + 11*f_3/(38880*epsilon**4) - 223/(233280*epsilon**4) + 19/(77760*epsilon**5)","29479":"-f_3**2/(311040*epsilon) - 32779*f_3/(67184640*epsilon) + 11*f_5/(51840*epsilon) - 1417*pi**4/(671846400*epsilon) - pi**6/(16796160*epsilon) + 43837/(537477120*epsilon) + 413*f_3/(311040*epsilon**2) + f_5/(12960*epsilon**2) - 19469/(22394880*epsilon**2) - 77*pi**4/(55987200*epsilon**2) - 407*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 1969/(1399680*epsilon**3) + 11*f_3/(38880*epsilon**4) - 223/(233280*epsilon**4) + 19/(77760*epsilon**5)","29480":"157*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 6733*f_3/(466560*epsilon) - 2431*f_5/(116640*epsilon) + 11*f_7/(11520*epsilon) - 157*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 127*f_3/(9720*epsilon**2) + 203*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29481":"157*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 6733*f_3/(466560*epsilon) - 2431*f_5/(116640*epsilon) + 11*f_7/(11520*epsilon) - 157*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 127*f_3/(9720*epsilon**2) + 203*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29482":"133*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 12337*f_3/(466560*epsilon) - 7637*f_5/(233280*epsilon) - f_7/(3840*epsilon) - 97*pi**4/(4665600*epsilon) - pi**6/(839808*epsilon) - 23*f_3**2/(6480*epsilon**2) - 101*f_3/(4860*epsilon**2) + 263*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","29483":"2891*f_3/(1244160*epsilon) + 31*f_5/(12960*epsilon) - 935537/(161243136*epsilon) + 31*pi**4/(4976640*epsilon) - 157*f_3/(41472*epsilon**2) + pi**4/(259200*epsilon**2) + 1433309/(268738560*epsilon**2) + f_3/(2160*epsilon**3) - 16507/(5598720*epsilon**3) + 2383/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29484":"2891*f_3/(1244160*epsilon) + 31*f_5/(12960*epsilon) - 935537/(161243136*epsilon) + 31*pi**4/(4976640*epsilon) - 157*f_3/(41472*epsilon**2) + pi**4/(259200*epsilon**2) + 1433309/(268738560*epsilon**2) + f_3/(2160*epsilon**3) - 16507/(5598720*epsilon**3) + 2383/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29485":"13*f_3/(933120*epsilon) + f_5/(46080*epsilon) - pi**4/(921600*epsilon) + 20141/(179159040*epsilon) + 43*f_3/(414720*epsilon**2) - 2699/(53747712*epsilon**2) + pi**4/(12441600*epsilon**2) - 7*f_3/(51840*epsilon**3) + 2117/(11197440*epsilon**3) - 235/(248832*epsilon**4) + 13/(9720*epsilon**5) - 17/(25920*epsilon**6)","29486":"13*f_3/(933120*epsilon) + f_5/(46080*epsilon) - pi**4/(921600*epsilon) + 20141/(179159040*epsilon) + 43*f_3/(414720*epsilon**2) - 2699/(53747712*epsilon**2) + pi**4/(12441600*epsilon**2) - 7*f_3/(51840*epsilon**3) + 2117/(11197440*epsilon**3) - 235/(248832*epsilon**4) + 13/(9720*epsilon**5) - 17/(25920*epsilon**6)","29487":"-13*f_3**2/(17280*epsilon) + 6599*f_3/(3732480*epsilon) - f_5/(2304*epsilon) - 13553/(11197440*epsilon) + 101*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(1555200*epsilon**2) + 7/(12960*epsilon**2) - f_3/(240*epsilon**3) + 1/(480*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","29488":"-13*f_3**2/(17280*epsilon) + 6599*f_3/(3732480*epsilon) - f_5/(2304*epsilon) - 13553/(11197440*epsilon) + 101*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(1555200*epsilon**2) + 7/(12960*epsilon**2) - f_3/(240*epsilon**3) + 1/(480*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","29489":"f_3**2/(12960*epsilon) - 14857*f_3/(3732480*epsilon) + 289*f_5/(311040*epsilon) - 31*pi**4/(37324800*epsilon) + 37*pi**6/(19595520*epsilon) + 23971/(11197440*epsilon) + 593*f_3/(103680*epsilon**2) - 43*f_5/(12960*epsilon**2) - 809/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 41/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","29490":"f_3**2/(12960*epsilon) - 14857*f_3/(3732480*epsilon) + 289*f_5/(311040*epsilon) - 31*pi**4/(37324800*epsilon) + 37*pi**6/(19595520*epsilon) + 23971/(11197440*epsilon) + 593*f_3/(103680*epsilon**2) - 43*f_5/(12960*epsilon**2) - 809/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 41/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","29491":"-2367889/(806215680*epsilon) + 918301/(134369280*epsilon**2) - 76747/(8957952*epsilon**3) + 5153/(746496*epsilon**4) - 113/(34560*epsilon**5) + 31/(25920*epsilon**6)","29492":"-2367889/(806215680*epsilon) + 918301/(134369280*epsilon**2) - 76747/(8957952*epsilon**3) + 5153/(746496*epsilon**4) - 113/(34560*epsilon**5) + 31/(25920*epsilon**6)","29493":"-41*f_3/(1866240*epsilon) + 7*f_5/(414720*epsilon) - 106781/(2149908480*epsilon) - 41*pi**4/(149299200*epsilon) + 13*f_3/(1244160*epsilon**2) - 13811/(322486272*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 12443/(44789760*epsilon**3) - 5551/(11197440*epsilon**4) + 31/(77760*epsilon**5) - 1/(7776*epsilon**6)","29494":"-41*f_3/(1866240*epsilon) + 7*f_5/(414720*epsilon) - 106781/(2149908480*epsilon) - 41*pi**4/(149299200*epsilon) + 13*f_3/(1244160*epsilon**2) - 13811/(322486272*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 12443/(44789760*epsilon**3) - 5551/(11197440*epsilon**4) + 31/(77760*epsilon**5) - 1/(7776*epsilon**6)","29495":"133*f_3/(1399680*epsilon) + f_5/(138240*epsilon) - 143*pi**4/(223948800*epsilon) - 116771/(4837294080*epsilon) - 143*f_3/(1866240*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 23611/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 6299/(33592320*epsilon**3) + 4229/(11197440*epsilon**4) - 41/(116640*epsilon**5) + 1/(7776*epsilon**6)","29496":"133*f_3/(1399680*epsilon) + f_5/(138240*epsilon) - 143*pi**4/(223948800*epsilon) - 116771/(4837294080*epsilon) - 143*f_3/(1866240*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 23611/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 6299/(33592320*epsilon**3) + 4229/(11197440*epsilon**4) - 41/(116640*epsilon**5) + 1/(7776*epsilon**6)","29497":"107*f_3/(4478976*epsilon) - 53*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 12149/(906992640*epsilon) - f_3/(41472*epsilon**2) + pi**4/(37324800*epsilon**2) + 225883/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 26713/(201553920*epsilon**3) + 6869/(33592320*epsilon**4) - 103/(699840*epsilon**5) + 1/(23328*epsilon**6)","29498":"107*f_3/(4478976*epsilon) - 53*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 12149/(906992640*epsilon) - f_3/(41472*epsilon**2) + pi**4/(37324800*epsilon**2) + 225883/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 26713/(201553920*epsilon**3) + 6869/(33592320*epsilon**4) - 103/(699840*epsilon**5) + 1/(23328*epsilon**6)","29499":"-1417*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 1294109/(9674588160*epsilon) + 31*pi**4/(223948800*epsilon) + 31*f_3/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) + 258881/(967458816*epsilon**2) - f_3/(311040*epsilon**3) - 25247/(67184640*epsilon**3) + 11401/(33592320*epsilon**4) - 7/(38880*epsilon**5) + 1/(23328*epsilon**6)","29500":"-1417*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) - 1294109/(9674588160*epsilon) + 31*pi**4/(223948800*epsilon) + 31*f_3/(1866240*epsilon**2) - pi**4/(37324800*epsilon**2) + 258881/(967458816*epsilon**2) - f_3/(311040*epsilon**3) - 25247/(67184640*epsilon**3) + 11401/(33592320*epsilon**4) - 7/(38880*epsilon**5) + 1/(23328*epsilon**6)","29501":"3443*f_3/(11197440*epsilon) + 289*f_5/(311040*epsilon) - 88301/(89579520*epsilon) + 29*pi**4/(22394880*epsilon) - 5*f_3/(93312*epsilon**2) - pi**4/(4665600*epsilon**2) + 45023/(100776960*epsilon**2) - f_3/(38880*epsilon**3) + 17627/(44789760*epsilon**3) - 8971/(11197440*epsilon**4) + 181/(311040*epsilon**5) - 13/(77760*epsilon**6)","29502":"3443*f_3/(11197440*epsilon) + 289*f_5/(311040*epsilon) - 88301/(89579520*epsilon) + 29*pi**4/(22394880*epsilon) - 5*f_3/(93312*epsilon**2) - pi**4/(4665600*epsilon**2) + 45023/(100776960*epsilon**2) - f_3/(38880*epsilon**3) + 17627/(44789760*epsilon**3) - 8971/(11197440*epsilon**4) + 181/(311040*epsilon**5) - 13/(77760*epsilon**6)","29503":"707*f_3/(3732480*epsilon) + f_5/(4320*epsilon) - 356861/(806215680*epsilon) - 5*pi**4/(1492992*epsilon) + 11*f_3/(103680*epsilon**2) - 3781/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(12960*epsilon**3) + 143/(331776*epsilon**3) - 5317/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29504":"707*f_3/(3732480*epsilon) + f_5/(4320*epsilon) - 356861/(806215680*epsilon) - 5*pi**4/(1492992*epsilon) + 11*f_3/(103680*epsilon**2) - 3781/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(12960*epsilon**3) + 143/(331776*epsilon**3) - 5317/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29505":"1733*f_3/(3732480*epsilon) - 79*f_5/(155520*epsilon) - 19*pi**4/(7464960*epsilon) - 53273/(806215680*epsilon) + f_3/(6912*epsilon**2) - 78949/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(12960*epsilon**3) + 779/(1658880*epsilon**3) - 5317/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29506":"1733*f_3/(3732480*epsilon) - 79*f_5/(155520*epsilon) - 19*pi**4/(7464960*epsilon) - 53273/(806215680*epsilon) + f_3/(6912*epsilon**2) - 78949/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(12960*epsilon**3) + 779/(1658880*epsilon**3) - 5317/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29507":"1891*f_3/(3732480*epsilon) - 179*f_5/(207360*epsilon) - 77*pi**4/(37324800*epsilon) + 242657/(537477120*epsilon) + 73*f_3/(207360*epsilon**2) - 37687/(134369280*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(4320*epsilon**3) + 2591/(14929920*epsilon**3) - 2161/(3732480*epsilon**4) + 73/(103680*epsilon**5) - 7/(25920*epsilon**6)","29508":"1891*f_3/(3732480*epsilon) - 179*f_5/(207360*epsilon) - 77*pi**4/(37324800*epsilon) + 242657/(537477120*epsilon) + 73*f_3/(207360*epsilon**2) - 37687/(134369280*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(4320*epsilon**3) + 2591/(14929920*epsilon**3) - 2161/(3732480*epsilon**4) + 73/(103680*epsilon**5) - 7/(25920*epsilon**6)","29509":"413*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) - 18283/(268738560*epsilon) - 13*pi**4/(18662400*epsilon) + f_3/(10368*epsilon**2) + pi**4/(1555200*epsilon**2) + 341/(4199040*epsilon**2) - f_3/(8640*epsilon**3) + 163/(466560*epsilon**3) - 659/(933120*epsilon**4) + 7/(12960*epsilon**5) - 1/(6480*epsilon**6)","29510":"413*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) - 18283/(268738560*epsilon) - 13*pi**4/(18662400*epsilon) + f_3/(10368*epsilon**2) + pi**4/(1555200*epsilon**2) + 341/(4199040*epsilon**2) - f_3/(8640*epsilon**3) + 163/(466560*epsilon**3) - 659/(933120*epsilon**4) + 7/(12960*epsilon**5) - 1/(6480*epsilon**6)","29511":"73*f_3/(933120*epsilon) + 13*f_5/(19440*epsilon) - 67*pi**4/(9331200*epsilon) - 16211/(201553920*epsilon) - f_3/(1280*epsilon**2) + pi**4/(207360*epsilon**2) + 23749/(44789760*epsilon**2) + f_3/(5184*epsilon**3) - 6481/(22394880*epsilon**3) - 397/(1866240*epsilon**4) + 41/(155520*epsilon**5) - 1/(12960*epsilon**6)","29512":"-601*f_3/(11197440*epsilon) + f_5/(8640*epsilon) - 473*pi**4/(111974400*epsilon) + 432247/(806215680*epsilon) - 329*f_3/(933120*epsilon**2) + 12895/(80621568*epsilon**2) + pi**4/(373248*epsilon**2) + f_3/(7776*epsilon**3) - 2653/(14929920*epsilon**3) - 3013/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29513":"-601*f_3/(11197440*epsilon) + f_5/(8640*epsilon) - 473*pi**4/(111974400*epsilon) + 432247/(806215680*epsilon) - 329*f_3/(933120*epsilon**2) + 12895/(80621568*epsilon**2) + pi**4/(373248*epsilon**2) + f_3/(7776*epsilon**3) - 2653/(14929920*epsilon**3) - 3013/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","29514":"217*f_3/(622080*epsilon) - 409*f_5/(207360*epsilon) - pi**4/(3110400*epsilon) + 19157/(8957952*epsilon) - f_3/(540*epsilon**2) - 29489/(67184640*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 6793/(3732480*epsilon**3) + 2051/(933120*epsilon**4) - 47/(25920*epsilon**5) + 1/(1296*epsilon**6)","29515":"217*f_3/(622080*epsilon) - 409*f_5/(207360*epsilon) - pi**4/(3110400*epsilon) + 19157/(8957952*epsilon) - f_3/(540*epsilon**2) - 29489/(67184640*epsilon**2) + pi**4/(138240*epsilon**2) + f_3/(1152*epsilon**3) - 6793/(3732480*epsilon**3) + 2051/(933120*epsilon**4) - 47/(25920*epsilon**5) + 1/(1296*epsilon**6)","29516":"-17*f_3/(27648*epsilon) - f_5/(207360*epsilon) + 47*pi**4/(24883200*epsilon) + 383/(207360*epsilon) + f_3/(1152*epsilon**2) - 115361/(29859840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 3661/(1866240*epsilon**3) + 187/(124416*epsilon**4) - 11/(3240*epsilon**5) + 1/(540*epsilon**6)","29517":"-17*f_3/(27648*epsilon) - f_5/(207360*epsilon) + 47*pi**4/(24883200*epsilon) + 383/(207360*epsilon) + f_3/(1152*epsilon**2) - 115361/(29859840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(2160*epsilon**3) + 3661/(1866240*epsilon**3) + 187/(124416*epsilon**4) - 11/(3240*epsilon**5) + 1/(540*epsilon**6)","29518":"-11*f_3**2/(17280*epsilon) - 1667*f_3/(77760*epsilon) + 1087*f_5/(103680*epsilon) + pi**4/(172800*epsilon) + 23*pi**6/(6531840*epsilon) + 11897/(933120*epsilon) + 799*f_3/(77760*epsilon**2) - 31*f_5/(8640*epsilon**2) - 1777/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 43/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29519":"13*f_3/(933120*epsilon) + f_5/(46080*epsilon) - pi**4/(921600*epsilon) + 18461/(179159040*epsilon) + 43*f_3/(414720*epsilon**2) - 15439/(268738560*epsilon**2) + pi**4/(12441600*epsilon**2) - 7*f_3/(51840*epsilon**3) + 445/(2239488*epsilon**3) - 235/(248832*epsilon**4) + 13/(9720*epsilon**5) - 17/(25920*epsilon**6)","29520":"13*f_3/(933120*epsilon) + f_5/(46080*epsilon) - pi**4/(921600*epsilon) + 18461/(179159040*epsilon) + 43*f_3/(414720*epsilon**2) - 15439/(268738560*epsilon**2) + pi**4/(12441600*epsilon**2) - 7*f_3/(51840*epsilon**3) + 445/(2239488*epsilon**3) - 235/(248832*epsilon**4) + 13/(9720*epsilon**5) - 17/(25920*epsilon**6)","29521":"1973*f_3/(3732480*epsilon) - 23*f_5/(622080*epsilon) - 3286979/(1813985280*epsilon) + 19*pi**4/(37324800*epsilon) - f_3/(2430*epsilon**2) + pi**4/(2073600*epsilon**2) + 1949731/(1209323520*epsilon**2) + f_3/(17280*epsilon**3) - 547/(552960*epsilon**3) + 16337/(33592320*epsilon**4) - 473/(2799360*epsilon**5) + 7/(233280*epsilon**6)","29522":"1973*f_3/(3732480*epsilon) - 23*f_5/(622080*epsilon) - 3286979/(1813985280*epsilon) + 19*pi**4/(37324800*epsilon) - f_3/(2430*epsilon**2) + pi**4/(2073600*epsilon**2) + 1949731/(1209323520*epsilon**2) + f_3/(17280*epsilon**3) - 547/(552960*epsilon**3) + 16337/(33592320*epsilon**4) - 473/(2799360*epsilon**5) + 7/(233280*epsilon**6)","29523":"-181*f_3/(311040*epsilon) - 569*f_5/(622080*epsilon) + pi**4/(4665600*epsilon) + 4032713/(2418647040*epsilon) + 43*f_3/(311040*epsilon**2) - 753301/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(51840*epsilon**3) + 78347/(67184640*epsilon**3) - 5623/(5598720*epsilon**4) + 71/(155520*epsilon**5) - 1/(9720*epsilon**6)","29524":"-181*f_3/(311040*epsilon) - 569*f_5/(622080*epsilon) + pi**4/(4665600*epsilon) + 4032713/(2418647040*epsilon) + 43*f_3/(311040*epsilon**2) - 753301/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) - 7*f_3/(51840*epsilon**3) + 78347/(67184640*epsilon**3) - 5623/(5598720*epsilon**4) + 71/(155520*epsilon**5) - 1/(9720*epsilon**6)","29525":"-893*f_3/(3732480*epsilon) - 41*f_5/(69120*epsilon) + 19*pi**4/(12441600*epsilon) + 121229/(151165440*epsilon) - 113*f_3/(155520*epsilon**2) - pi**4/(2073600*epsilon**2) + 198791/(806215680*epsilon**2) + 17*f_3/(51840*epsilon**3) + 6007/(13436928*epsilon**3) - 4687/(5598720*epsilon**4) + 71/(155520*epsilon**5) - 1/(9720*epsilon**6)","29526":"-893*f_3/(3732480*epsilon) - 41*f_5/(69120*epsilon) + 19*pi**4/(12441600*epsilon) + 121229/(151165440*epsilon) - 113*f_3/(155520*epsilon**2) - pi**4/(2073600*epsilon**2) + 198791/(806215680*epsilon**2) + 17*f_3/(51840*epsilon**3) + 6007/(13436928*epsilon**3) - 4687/(5598720*epsilon**4) + 71/(155520*epsilon**5) - 1/(9720*epsilon**6)","29527":"1939*f_3/(3732480*epsilon) + f_5/(3840*epsilon) - 111473/(161243136*epsilon) - 47*pi**4/(12441600*epsilon) - 11*f_3/(11520*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 147553/(134369280*epsilon**2) + 7*f_3/(25920*epsilon**3) - 4121/(22394880*epsilon**3) - 271/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","29528":"1939*f_3/(3732480*epsilon) + f_5/(3840*epsilon) - 111473/(161243136*epsilon) - 47*pi**4/(12441600*epsilon) - 11*f_3/(11520*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 147553/(134369280*epsilon**2) + 7*f_3/(25920*epsilon**3) - 4121/(22394880*epsilon**3) - 271/(622080*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","29529":"3331*f_3/(1866240*epsilon) - 17*f_5/(77760*epsilon) - 379297/(201553920*epsilon) - pi**4/(414720*epsilon) - 121*f_3/(103680*epsilon**2) + pi**4/(622080*epsilon**2) + 194371/(134369280*epsilon**2) + f_3/(5184*epsilon**3) - 2177/(22394880*epsilon**3) - 59/(124416*epsilon**4) + 49/(155520*epsilon**5) - 1/(12960*epsilon**6)","29530":"14351*f_3/(11197440*epsilon) + 19*f_5/(311040*epsilon) - 22657/(17915904*epsilon) + 29*pi**4/(22394880*epsilon) - 5*f_3/(93312*epsilon**2) - pi**4/(4665600*epsilon**2) + 49883/(100776960*epsilon**2) - f_3/(38880*epsilon**3) + 17627/(44789760*epsilon**3) - 8971/(11197440*epsilon**4) + 181/(311040*epsilon**5) - 13/(77760*epsilon**6)","29531":"14351*f_3/(11197440*epsilon) + 19*f_5/(311040*epsilon) - 22657/(17915904*epsilon) + 29*pi**4/(22394880*epsilon) - 5*f_3/(93312*epsilon**2) - pi**4/(4665600*epsilon**2) + 49883/(100776960*epsilon**2) - f_3/(38880*epsilon**3) + 17627/(44789760*epsilon**3) - 8971/(11197440*epsilon**4) + 181/(311040*epsilon**5) - 13/(77760*epsilon**6)","29532":"-f_3/(4860*epsilon) - pi**4/(3110400*epsilon) + 8575/(80621568*epsilon) + 5*f_3/(20736*epsilon**2) - 11/(32805*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 119/(3732480*epsilon**3) - 139/(155520*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","29533":"-f_3/(4860*epsilon) - pi**4/(3110400*epsilon) + 8575/(80621568*epsilon) + 5*f_3/(20736*epsilon**2) - 11/(32805*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 119/(3732480*epsilon**3) - 139/(155520*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","29534":"-23*f_3/(207360*epsilon) - 92069/(806215680*epsilon) + pi**4/(1244160*epsilon) + f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 21461/(67184640*epsilon**2) - f_3/(3456*epsilon**3) + 3587/(7464960*epsilon**3) - 97/(103680*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","29535":"-23*f_3/(207360*epsilon) - 92069/(806215680*epsilon) + pi**4/(1244160*epsilon) + f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 21461/(67184640*epsilon**2) - f_3/(3456*epsilon**3) + 3587/(7464960*epsilon**3) - 97/(103680*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","29536":"f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 23011/(483729408*epsilon) - 13*f_3/(622080*epsilon**2) - 57529/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 16571/(67184640*epsilon**3) + 1379/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","29537":"f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 23011/(483729408*epsilon) - 13*f_3/(622080*epsilon**2) - 57529/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 16571/(67184640*epsilon**3) + 1379/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","29538":"4433*f_3/(11197440*epsilon) + 97*f_5/(622080*epsilon) - 257*pi**4/(111974400*epsilon) - 95203/(1612431360*epsilon) + 73*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 299167/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 493/(3732480*epsilon**3) - 3287/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","29539":"4433*f_3/(11197440*epsilon) + 97*f_5/(622080*epsilon) - 257*pi**4/(111974400*epsilon) - 95203/(1612431360*epsilon) + 73*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 299167/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 493/(3732480*epsilon**3) - 3287/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","29540":"97*f_3/(138240*epsilon) - 19*f_5/(34560*epsilon) - 7*pi**4/(12441600*epsilon) + 4823/(17915904*epsilon) - 113*f_3/(103680*epsilon**2) - 739/(2985984*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 67/(2488320*epsilon**3) + 107/(207360*epsilon**4) - 47/(17280*epsilon**5) + 1/(480*epsilon**6)","29541":"29*f_3/(82944*epsilon) - 43*f_5/(103680*epsilon) + 7*pi**4/(2764800*epsilon) + 22037/(40310784*epsilon) - 41*f_3/(41472*epsilon**2) - 14687/(67184640*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 14509/(11197440*epsilon**3) + 505/(186624*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","29542":"29*f_3/(82944*epsilon) - 43*f_5/(103680*epsilon) + 7*pi**4/(2764800*epsilon) + 22037/(40310784*epsilon) - 41*f_3/(41472*epsilon**2) - 14687/(67184640*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 14509/(11197440*epsilon**3) + 505/(186624*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","29543":"2077*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 8684207/(4837294080*epsilon) - 7*pi**4/(8957952*epsilon) - 35*f_3/(373248*epsilon**2) + pi**4/(9331200*epsilon**2) + 54911/(53747712*epsilon**2) + f_3/(77760*epsilon**3) + 4379/(4199040*epsilon**3) - 695/(373248*epsilon**4) + 91/(77760*epsilon**5) - 1/(3240*epsilon**6)","29544":"2077*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 8684207/(4837294080*epsilon) - 7*pi**4/(8957952*epsilon) - 35*f_3/(373248*epsilon**2) + pi**4/(9331200*epsilon**2) + 54911/(53747712*epsilon**2) + f_3/(77760*epsilon**3) + 4379/(4199040*epsilon**3) - 695/(373248*epsilon**4) + 91/(77760*epsilon**5) - 1/(3240*epsilon**6)","29545":"f_3**2/(25920*epsilon) - 181*f_3/(138240*epsilon) + 7*f_5/(38880*epsilon) - pi**6/(1959552*epsilon) + pi**4/(276480*epsilon) + 196307/(537477120*epsilon) + f_3/(3240*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 2929/(7464960*epsilon**2) + f_3/(2880*epsilon**3) + 9503/(14929920*epsilon**3) + 701/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29546":"f_3**2/(25920*epsilon) - 181*f_3/(138240*epsilon) + 7*f_5/(38880*epsilon) - pi**6/(1959552*epsilon) + pi**4/(276480*epsilon) + 196307/(537477120*epsilon) + f_3/(3240*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 2929/(7464960*epsilon**2) + f_3/(2880*epsilon**3) + 9503/(14929920*epsilon**3) + 701/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29547":"1687*f_3/(7464960*epsilon) - 31*f_5/(77760*epsilon) + pi**4/(9331200*epsilon) + 47809/(1074954240*epsilon) - 157*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 14149/(53747712*epsilon**2) + 17*f_3/(51840*epsilon**3) - 31627/(67184640*epsilon**3) + 83/(5598720*epsilon**4) + 133/(466560*epsilon**5) - 1/(7776*epsilon**6)","29548":"-679*f_3/(2799360*epsilon) - 25*f_5/(62208*epsilon) - 77*pi**4/(111974400*epsilon) + 28141/(44789760*epsilon) + 11*f_3/(1866240*epsilon**2) - 27947/(268738560*epsilon**2) + pi**4/(1866240*epsilon**2) - f_3/(31104*epsilon**3) + 11149/(33592320*epsilon**3) - 1523/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","29549":"-679*f_3/(2799360*epsilon) - 25*f_5/(62208*epsilon) - 77*pi**4/(111974400*epsilon) + 28141/(44789760*epsilon) + 11*f_3/(1866240*epsilon**2) - 27947/(268738560*epsilon**2) + pi**4/(1866240*epsilon**2) - f_3/(31104*epsilon**3) + 11149/(33592320*epsilon**3) - 1523/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","29550":"-133*f_3/(11197440*epsilon) + 571*f_5/(622080*epsilon) - 224723/(268738560*epsilon) + 467*pi**4/(223948800*epsilon) + 137*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 42277/(268738560*epsilon**2) + 13*f_3/(155520*epsilon**3) - 737/(3732480*epsilon**3) - 239/(466560*epsilon**4) + 23/(25920*epsilon**5) - 1/(2592*epsilon**6)","29551":"-133*f_3/(11197440*epsilon) + 571*f_5/(622080*epsilon) - 224723/(268738560*epsilon) + 467*pi**4/(223948800*epsilon) + 137*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 42277/(268738560*epsilon**2) + 13*f_3/(155520*epsilon**3) - 737/(3732480*epsilon**3) - 239/(466560*epsilon**4) + 23/(25920*epsilon**5) - 1/(2592*epsilon**6)","29552":"173*f_3/(5598720*epsilon) - 113*f_5/(311040*epsilon) - 91*pi**4/(111974400*epsilon) + 11341/(26873856*epsilon) - 1337*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 209509/(268738560*epsilon**2) + 107*f_3/(155520*epsilon**3) - 5071/(6718464*epsilon**3) - 587/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","29553":"197*f_3/(933120*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(24883200*epsilon) + 14771/(179159040*epsilon) - 11*f_3/(69120*epsilon**2) - 62713/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + 6941/(22394880*epsilon**3) - 2971/(3732480*epsilon**4) + 35/(31104*epsilon**5) - 1/(1620*epsilon**6)","29554":"197*f_3/(933120*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(24883200*epsilon) + 14771/(179159040*epsilon) - 11*f_3/(69120*epsilon**2) - 62713/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + 6941/(22394880*epsilon**3) - 2971/(3732480*epsilon**4) + 35/(31104*epsilon**5) - 1/(1620*epsilon**6)","29555":"749*f_3/(248832*epsilon) - 151*f_5/(51840*epsilon) - 148399/(179159040*epsilon) + 7*pi**4/(6220800*epsilon) - 23*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 28193/(44789760*epsilon**2) + f_3/(4320*epsilon**3) + 739/(1244160*epsilon**3) - 67/(311040*epsilon**4) - 1/(720*epsilon**5) + 1/(1080*epsilon**6)","29556":"f_3**2/(11520*epsilon) - 6977*f_3/(3732480*epsilon) - 11*f_5/(12960*epsilon) - 139*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 22967/(11197440*epsilon) + 2993*f_3/(622080*epsilon**2) - f_5/(3456*epsilon**2) - 5777/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 37*f_3/(6480*epsilon**3) + 71/(38880*epsilon**3) + pi**4/(51840*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","29557":"f_3**2/(11520*epsilon) - 6977*f_3/(3732480*epsilon) - 11*f_5/(12960*epsilon) - 139*pi**4/(18662400*epsilon) + pi**6/(3265920*epsilon) + 22967/(11197440*epsilon) + 2993*f_3/(622080*epsilon**2) - f_5/(3456*epsilon**2) - 5777/(1866240*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 37*f_3/(6480*epsilon**3) + 71/(38880*epsilon**3) + pi**4/(51840*epsilon**3) + f_3/(432*epsilon**4) - 1/(1296*epsilon**4)","29558":"f_3**2/(23040*epsilon) + 11189*f_3/(7464960*epsilon) + 11*f_5/(20736*epsilon) - 1587433/(537477120*epsilon) - 31*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 95*f_3/(31104*epsilon**2) - 29*f_5/(34560*epsilon**2) + pi**4/(622080*epsilon**2) + 193067/(29859840*epsilon**2) + 31*f_3/(10368*epsilon**3) - 43403/(7464960*epsilon**3) - 7*pi**4/(1036800*epsilon**3) - 7*f_3/(8640*epsilon**4) + 109/(41472*epsilon**4) - 43/(51840*epsilon**5)","29559":"f_3**2/(23040*epsilon) + 11189*f_3/(7464960*epsilon) + 11*f_5/(20736*epsilon) - 1587433/(537477120*epsilon) - 31*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) - 95*f_3/(31104*epsilon**2) - 29*f_5/(34560*epsilon**2) + pi**4/(622080*epsilon**2) + 193067/(29859840*epsilon**2) + 31*f_3/(10368*epsilon**3) - 43403/(7464960*epsilon**3) - 7*pi**4/(1036800*epsilon**3) - 7*f_3/(8640*epsilon**4) + 109/(41472*epsilon**4) - 43/(51840*epsilon**5)","29560":"239*f_3/(248832*epsilon) - 11*f_5/(34560*epsilon) - 575893/(537477120*epsilon) + pi**4/(497664*epsilon) - 203*f_3/(103680*epsilon**2) + pi**4/(259200*epsilon**2) + 3013/(1492992*epsilon**2) + f_3/(960*epsilon**3) - 10081/(14929920*epsilon**3) + 989/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29561":"239*f_3/(248832*epsilon) - 11*f_5/(34560*epsilon) - 575893/(537477120*epsilon) + pi**4/(497664*epsilon) - 203*f_3/(103680*epsilon**2) + pi**4/(259200*epsilon**2) + 3013/(1492992*epsilon**2) + f_3/(960*epsilon**3) - 10081/(14929920*epsilon**3) + 989/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29562":"f_3**2/(4320*epsilon) - 397*f_3/(233280*epsilon) - 25*f_5/(2304*epsilon) - 101*pi**4/(18662400*epsilon) + pi**6/(725760*epsilon) + 33421/(2799360*epsilon) + 101*f_3/(19440*epsilon**2) + 7*f_5/(1440*epsilon**2) - 6659/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29563":"f_3**2/(4320*epsilon) - 397*f_3/(233280*epsilon) - 25*f_5/(2304*epsilon) - 101*pi**4/(18662400*epsilon) + pi**6/(725760*epsilon) + 33421/(2799360*epsilon) + 101*f_3/(19440*epsilon**2) + 7*f_5/(1440*epsilon**2) - 6659/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29564":"107*f_3/(3732480*epsilon) + 7*f_5/(414720*epsilon) + 7*pi**4/(37324800*epsilon) + 1560769/(9674588160*epsilon) + 49*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 6277/(40310784*epsilon**2) - f_3/(17280*epsilon**3) - 4249/(7464960*epsilon**3) + 5219/(11197440*epsilon**4) - 31/(155520*epsilon**5) + 1/(25920*epsilon**6)","29565":"107*f_3/(3732480*epsilon) + 7*f_5/(414720*epsilon) + 7*pi**4/(37324800*epsilon) + 1560769/(9674588160*epsilon) + 49*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 6277/(40310784*epsilon**2) - f_3/(17280*epsilon**3) - 4249/(7464960*epsilon**3) + 5219/(11197440*epsilon**4) - 31/(155520*epsilon**5) + 1/(25920*epsilon**6)","29566":"f_3**2/(25920*epsilon) + 1891*f_3/(1866240*epsilon) + 149*f_5/(124416*epsilon) - 21899/(8957952*epsilon) - pi**6/(1959552*epsilon) + 31*pi**4/(9331200*epsilon) - f_3/(38880*epsilon**2) + f_5/(1296*epsilon**2) - 19*pi**4/(6220800*epsilon**2) + 65119/(67184640*epsilon**2) - 19*f_3/(51840*epsilon**3) + 1943/(3732480*epsilon**3) + 899/(933120*epsilon**4) - 47/(25920*epsilon**5) + 1/(1296*epsilon**6)","29567":"f_3**2/(25920*epsilon) + 1891*f_3/(1866240*epsilon) + 149*f_5/(124416*epsilon) - 21899/(8957952*epsilon) - pi**6/(1959552*epsilon) + 31*pi**4/(9331200*epsilon) - f_3/(38880*epsilon**2) + f_5/(1296*epsilon**2) - 19*pi**4/(6220800*epsilon**2) + 65119/(67184640*epsilon**2) - 19*f_3/(51840*epsilon**3) + 1943/(3732480*epsilon**3) + 899/(933120*epsilon**4) - 47/(25920*epsilon**5) + 1/(1296*epsilon**6)","29568":"-737*f_3/(414720*epsilon) + 37*f_5/(17280*epsilon) - 51199/(179159040*epsilon) + 23*pi**4/(6220800*epsilon) - f_3/(2592*epsilon**2) + pi**4/(518400*epsilon**2) + 11489/(44789760*epsilon**2) + f_3/(4320*epsilon**3) + 547/(1244160*epsilon**3) + 1/(62208*epsilon**4) - 1/(720*epsilon**5) + 1/(1080*epsilon**6)","29569":"-737*f_3/(414720*epsilon) + 37*f_5/(17280*epsilon) - 51199/(179159040*epsilon) + 23*pi**4/(6220800*epsilon) - f_3/(2592*epsilon**2) + pi**4/(518400*epsilon**2) + 11489/(44789760*epsilon**2) + f_3/(4320*epsilon**3) + 547/(1244160*epsilon**3) + 1/(62208*epsilon**4) - 1/(720*epsilon**5) + 1/(1080*epsilon**6)","29570":"f_3**2/(3840*epsilon) - 509*f_3/(1492992*epsilon) + 71*f_5/(207360*epsilon) - 17*pi**4/(2764800*epsilon) - pi**6/(3265920*epsilon) + 7177/(44789760*epsilon) - 193*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) + 431/(1244160*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 77*f_3/(51840*epsilon**3) - 143/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 109/(51840*epsilon**4) - 11/(8640*epsilon**5)","29571":"f_3**2/(3840*epsilon) - 509*f_3/(1492992*epsilon) + 71*f_5/(207360*epsilon) - 17*pi**4/(2764800*epsilon) - pi**6/(3265920*epsilon) + 7177/(44789760*epsilon) - 193*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) + 431/(1244160*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 77*f_3/(51840*epsilon**3) - 143/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 109/(51840*epsilon**4) - 11/(8640*epsilon**5)","29572":"-281*f_3/(746496*epsilon) - f_5/(34560*epsilon) - 22271/(26873856*epsilon) - 13*pi**4/(37324800*epsilon) + 67*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 195443/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 8413/(22394880*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","29573":"-281*f_3/(746496*epsilon) - f_5/(34560*epsilon) - 22271/(26873856*epsilon) - 13*pi**4/(37324800*epsilon) + 67*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 195443/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 8413/(22394880*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","29574":"-31*f_3/(69120*epsilon) - f_5/(6912*epsilon) - pi**4/(1166400*epsilon) + 7913/(302330880*epsilon) + 191*f_3/(622080*epsilon**2) + 6671/(201553920*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1421/(4199040*epsilon**3) - 4583/(5598720*epsilon**4) + 143/(233280*epsilon**5) - 7/(38880*epsilon**6)","29575":"-31*f_3/(69120*epsilon) - f_5/(6912*epsilon) - pi**4/(1166400*epsilon) + 7913/(302330880*epsilon) + 191*f_3/(622080*epsilon**2) + 6671/(201553920*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1421/(4199040*epsilon**3) - 4583/(5598720*epsilon**4) + 143/(233280*epsilon**5) - 7/(38880*epsilon**6)","29576":"19*f_3/(1866240*epsilon) + pi**4/(18662400*epsilon) + 42319/(302330880*epsilon) - 13*f_3/(622080*epsilon**2) - 11171/(80621568*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 17831/(67184640*epsilon**3) + 1397/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","29577":"19*f_3/(1866240*epsilon) + pi**4/(18662400*epsilon) + 42319/(302330880*epsilon) - 13*f_3/(622080*epsilon**2) - 11171/(80621568*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 17831/(67184640*epsilon**3) + 1397/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","29578":"7*f_3**2/(12960*epsilon) - 2099*f_3/(311040*epsilon) + f_5/(120*epsilon) - pi**6/(139968*epsilon) + 59*pi**4/(3110400*epsilon) + 2929/(746496*epsilon) - f_3**2/(2160*epsilon**2) + f_3/(216*epsilon**2) - 23*f_5/(2592*epsilon**2) - 17/(8640*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 13/(2160*epsilon**3) + 1/(216*epsilon**4)","29579":"7*f_3**2/(12960*epsilon) - 2099*f_3/(311040*epsilon) + f_5/(120*epsilon) - pi**6/(139968*epsilon) + 59*pi**4/(3110400*epsilon) + 2929/(746496*epsilon) - f_3**2/(2160*epsilon**2) + f_3/(216*epsilon**2) - 23*f_5/(2592*epsilon**2) - 17/(8640*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 13/(2160*epsilon**3) + 1/(216*epsilon**4)","29580":"-121*f_3**2/(311040*epsilon) + 6691*f_3/(11197440*epsilon) + 157*f_5/(233280*epsilon) - 176011/(134369280*epsilon) + pi**6/(58786560*epsilon) + 59*pi**4/(27993600*epsilon) + 287*f_3/(207360*epsilon**2) - 61*f_5/(155520*epsilon**2) - 109*pi**4/(18662400*epsilon**2) - 2549/(5598720*epsilon**2) - 97*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 1139/(933120*epsilon**3) + f_3/(3240*epsilon**4) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","29581":"-121*f_3**2/(311040*epsilon) + 6691*f_3/(11197440*epsilon) + 157*f_5/(233280*epsilon) - 176011/(134369280*epsilon) + pi**6/(58786560*epsilon) + 59*pi**4/(27993600*epsilon) + 287*f_3/(207360*epsilon**2) - 61*f_5/(155520*epsilon**2) - 109*pi**4/(18662400*epsilon**2) - 2549/(5598720*epsilon**2) - 97*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 1139/(933120*epsilon**3) + f_3/(3240*epsilon**4) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","29582":"29*f_3**2/(124416*epsilon) - 21779*f_3/(22394880*epsilon) - 29*f_5/(233280*epsilon) - pi**6/(29393280*epsilon) + 37*pi**4/(27993600*epsilon) + 1471721/(1612431360*epsilon) + 1249*f_3/(1244160*epsilon**2) + 49*f_5/(311040*epsilon**2) - 35551/(44789760*epsilon**2) - 109*pi**4/(37324800*epsilon**2) - 97*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 3787/(5598720*epsilon**3) + f_3/(6480*epsilon**4) - 1/(2430*epsilon**4) + 1/(9720*epsilon**5)","29583":"29*f_3**2/(124416*epsilon) - 21779*f_3/(22394880*epsilon) - 29*f_5/(233280*epsilon) - pi**6/(29393280*epsilon) + 37*pi**4/(27993600*epsilon) + 1471721/(1612431360*epsilon) + 1249*f_3/(1244160*epsilon**2) + 49*f_5/(311040*epsilon**2) - 35551/(44789760*epsilon**2) - 109*pi**4/(37324800*epsilon**2) - 97*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 3787/(5598720*epsilon**3) + f_3/(6480*epsilon**4) - 1/(2430*epsilon**4) + 1/(9720*epsilon**5)","29584":"-113*f_3**2/(25920*epsilon) + pi**4*f_3/(129600*epsilon) + 1777*f_3/(103680*epsilon) - 19*f_5/(38880*epsilon) + 427*f_7/(207360*epsilon) - 11057/(933120*epsilon) - pi**6/(217728*epsilon) + pi**4/(3110400*epsilon) + 13*f_3**2/(4320*epsilon**2) - 229*f_3/(25920*epsilon**2) - f_5/(192*epsilon**2) + pi**4/(259200*epsilon**2) + pi**6/(326592*epsilon**2) + 1211/(155520*epsilon**2) + f_3/(2160*epsilon**3) + f_5/(432*epsilon**3) - 1/(360*epsilon**3) + 1/(2160*epsilon**4)","29585":"-113*f_3**2/(25920*epsilon) + pi**4*f_3/(129600*epsilon) + 1777*f_3/(103680*epsilon) - 19*f_5/(38880*epsilon) + 427*f_7/(207360*epsilon) - 11057/(933120*epsilon) - pi**6/(217728*epsilon) + pi**4/(3110400*epsilon) + 13*f_3**2/(4320*epsilon**2) - 229*f_3/(25920*epsilon**2) - f_5/(192*epsilon**2) + pi**4/(259200*epsilon**2) + pi**6/(326592*epsilon**2) + 1211/(155520*epsilon**2) + f_3/(2160*epsilon**3) + f_5/(432*epsilon**3) - 1/(360*epsilon**3) + 1/(2160*epsilon**4)","29586":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - 17*pi**4/(24883200*epsilon) + 61597/(537477120*epsilon) + 101*f_3/(414720*epsilon**2) - 29041/(268738560*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(3456*epsilon**3) + 31/(699840*epsilon**3) - 479/(746496*epsilon**4) + 73/(77760*epsilon**5) - 11/(25920*epsilon**6)","29587":"-17*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - 17*pi**4/(24883200*epsilon) + 61597/(537477120*epsilon) + 101*f_3/(414720*epsilon**2) - 29041/(268738560*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(3456*epsilon**3) + 31/(699840*epsilon**3) - 479/(746496*epsilon**4) + 73/(77760*epsilon**5) - 11/(25920*epsilon**6)","29588":"-5059*f_3/(2799360*epsilon) - 17*f_5/(77760*epsilon) + 41*pi**4/(11197440*epsilon) + 589669/(268738560*epsilon) + 617*f_3/(186624*epsilon**2) + 7*f_5/(25920*epsilon**2) - 47783/(11197440*epsilon**2) - 77*pi**4/(9331200*epsilon**2) - 77*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 577/(155520*epsilon**3) + f_3/(6480*epsilon**4) - 103/(77760*epsilon**4) + 1/(4320*epsilon**5)","29589":"-5059*f_3/(2799360*epsilon) - 17*f_5/(77760*epsilon) + 41*pi**4/(11197440*epsilon) + 589669/(268738560*epsilon) + 617*f_3/(186624*epsilon**2) + 7*f_5/(25920*epsilon**2) - 47783/(11197440*epsilon**2) - 77*pi**4/(9331200*epsilon**2) - 77*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 577/(155520*epsilon**3) + f_3/(6480*epsilon**4) - 103/(77760*epsilon**4) + 1/(4320*epsilon**5)","29590":"-11*f_3**2/(5184*epsilon) + 869*f_3/(311040*epsilon) + 179*f_5/(31104*epsilon) - 33989/(7464960*epsilon) - 5*pi**6/(1959552*epsilon) + 19*pi**4/(3110400*epsilon) + 11*f_3**2/(4320*epsilon**2) - 121*f_3/(25920*epsilon**2) - 43*f_5/(5184*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(326592*epsilon**2) + 5143/(622080*epsilon**2) + f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 25/(5184*epsilon**3) + 1/(1080*epsilon**4)","29591":"-11*f_3**2/(5184*epsilon) + 869*f_3/(311040*epsilon) + 179*f_5/(31104*epsilon) - 33989/(7464960*epsilon) - 5*pi**6/(1959552*epsilon) + 19*pi**4/(3110400*epsilon) + 11*f_3**2/(4320*epsilon**2) - 121*f_3/(25920*epsilon**2) - 43*f_5/(5184*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(326592*epsilon**2) + 5143/(622080*epsilon**2) + f_3/(720*epsilon**3) + f_5/(432*epsilon**3) - 25/(5184*epsilon**3) + 1/(1080*epsilon**4)","29592":"-10667*f_3/(11197440*epsilon) - 11*f_5/(77760*epsilon) + 49*pi**4/(27993600*epsilon) + 3097211/(1612431360*epsilon) + 3067*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 10367/(3732480*epsilon**2) - 77*pi**4/(18662400*epsilon**2) - 77*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 21083/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 59/(77760*epsilon**4) + 7/(38880*epsilon**5)","29593":"-10667*f_3/(11197440*epsilon) - 11*f_5/(77760*epsilon) + 49*pi**4/(27993600*epsilon) + 3097211/(1612431360*epsilon) + 3067*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 10367/(3732480*epsilon**2) - 77*pi**4/(18662400*epsilon**2) - 77*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 21083/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 59/(77760*epsilon**4) + 7/(38880*epsilon**5)","29594":"23*f_3**2/(51840*epsilon) + 467*f_3/(93312*epsilon) - 571*f_5/(31104*epsilon) + pi**6/(9797760*epsilon) + 31*pi**4/(18662400*epsilon) + 33421/(2799360*epsilon) + 37*f_3/(38880*epsilon**2) + 251*f_5/(25920*epsilon**2) - 6659/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29595":"23*f_3**2/(51840*epsilon) + 467*f_3/(93312*epsilon) - 571*f_5/(31104*epsilon) + pi**6/(9797760*epsilon) + 31*pi**4/(18662400*epsilon) + 33421/(2799360*epsilon) + 37*f_3/(38880*epsilon**2) + 251*f_5/(25920*epsilon**2) - 6659/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 11/(7776*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","29596":"f_3**2/(25920*epsilon) - 145*f_3/(82944*epsilon) + 11*f_5/(19440*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(4147200*epsilon) + 306683/(537477120*epsilon) + 19*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 593/(1492992*epsilon**2) + f_3/(2880*epsilon**3) + 8639/(14929920*epsilon**3) + 701/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29597":"f_3**2/(25920*epsilon) - 145*f_3/(82944*epsilon) + 11*f_5/(19440*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(4147200*epsilon) + 306683/(537477120*epsilon) + 19*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 593/(1492992*epsilon**2) + f_3/(2880*epsilon**3) + 8639/(14929920*epsilon**3) + 701/(1244160*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29598":"1871*f_3/(1244160*epsilon) + 79*f_5/(103680*epsilon) - 142501/(59719680*epsilon) - 151*pi**4/(37324800*epsilon) - 289*f_3/(103680*epsilon**2) - f_5/(1728*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 27619/(14929920*epsilon**2) + 53*f_3/(17280*epsilon**3) - 1879/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 17/(8640*epsilon**4) - 7/(8640*epsilon**5)","29599":"1871*f_3/(1244160*epsilon) + 79*f_5/(103680*epsilon) - 142501/(59719680*epsilon) - 151*pi**4/(37324800*epsilon) - 289*f_3/(103680*epsilon**2) - f_5/(1728*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 27619/(14929920*epsilon**2) + 53*f_3/(17280*epsilon**3) - 1879/(1244160*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 17/(8640*epsilon**4) - 7/(8640*epsilon**5)","29600":"-13*f_3**2/(311040*epsilon) - 10433*f_3/(11197440*epsilon) - f_5/(2916*epsilon) + pi**6/(23514624*epsilon) + 41*pi**4/(13996800*epsilon) + 469183/(806215680*epsilon) + 2491*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - 16253/(22394880*epsilon**2) - 71*pi**4/(18662400*epsilon**2) - 71*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 8507/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 19/(38880*epsilon**4) + 11/(77760*epsilon**5)","29601":"-13*f_3**2/(311040*epsilon) - 10433*f_3/(11197440*epsilon) - f_5/(2916*epsilon) + pi**6/(23514624*epsilon) + 41*pi**4/(13996800*epsilon) + 469183/(806215680*epsilon) + 2491*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - 16253/(22394880*epsilon**2) - 71*pi**4/(18662400*epsilon**2) - 71*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 8507/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 19/(38880*epsilon**4) + 11/(77760*epsilon**5)","29602":"-523*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) + 26099/(537477120*epsilon) + 29*pi**4/(4147200*epsilon) + 11*f_3/(20736*epsilon**2) - pi**4/(103680*epsilon**2) + 169/(1492992*epsilon**2) + f_3/(1728*epsilon**3) + 10079/(14929920*epsilon**3) + 25/(248832*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29603":"-523*f_3/(1244160*epsilon) - 11*f_5/(103680*epsilon) + 26099/(537477120*epsilon) + 29*pi**4/(4147200*epsilon) + 11*f_3/(20736*epsilon**2) - pi**4/(103680*epsilon**2) + 169/(1492992*epsilon**2) + f_3/(1728*epsilon**3) + 10079/(14929920*epsilon**3) + 25/(248832*epsilon**4) - 211/(103680*epsilon**5) + 11/(8640*epsilon**6)","29604":"-41*f_3/(233280*epsilon) - 53*f_5/(207360*epsilon) - 43*pi**4/(18662400*epsilon) + 643021/(4837294080*epsilon) + 169*f_3/(311040*epsilon**2) - 4067/(806215680*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 7*f_3/(51840*epsilon**3) + 2773/(6718464*epsilon**3) - 1535/(1119744*epsilon**4) + 53/(46656*epsilon**5) - 7/(19440*epsilon**6)","29605":"29*f_3**2/(124416*epsilon) - 25379*f_3/(22394880*epsilon) - 59*f_5/(233280*epsilon) - pi**6/(29393280*epsilon) + 37*pi**4/(27993600*epsilon) + 2026409/(1612431360*epsilon) + 1249*f_3/(1244160*epsilon**2) + 49*f_5/(311040*epsilon**2) - 39871/(44789760*epsilon**2) - 109*pi**4/(37324800*epsilon**2) - 97*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 3787/(5598720*epsilon**3) + f_3/(6480*epsilon**4) - 1/(2430*epsilon**4) + 1/(9720*epsilon**5)","29606":"29*f_3**2/(124416*epsilon) - 25379*f_3/(22394880*epsilon) - 59*f_5/(233280*epsilon) - pi**6/(29393280*epsilon) + 37*pi**4/(27993600*epsilon) + 2026409/(1612431360*epsilon) + 1249*f_3/(1244160*epsilon**2) + 49*f_5/(311040*epsilon**2) - 39871/(44789760*epsilon**2) - 109*pi**4/(37324800*epsilon**2) - 97*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 3787/(5598720*epsilon**3) + f_3/(6480*epsilon**4) - 1/(2430*epsilon**4) + 1/(9720*epsilon**5)","29607":"f_3**2/(4320*epsilon) - 671*f_3/(62208*epsilon) + 1253*f_5/(77760*epsilon) - pi**6/(326592*epsilon) - 7483/(3732480*epsilon) + 11*pi**4/(3110400*epsilon) - f_3**2/(2160*epsilon**2) + 367*f_3/(25920*epsilon**2) - 7*f_5/(288*epsilon**2) - pi**4/(86400*epsilon**2) + 407/(103680*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(270*epsilon**3) + f_5/(216*epsilon**3) - 11/(2592*epsilon**3) + 1/(540*epsilon**4)","29608":"f_3**2/(4320*epsilon) - 671*f_3/(62208*epsilon) + 1253*f_5/(77760*epsilon) - pi**6/(326592*epsilon) - 7483/(3732480*epsilon) + 11*pi**4/(3110400*epsilon) - f_3**2/(2160*epsilon**2) + 367*f_3/(25920*epsilon**2) - 7*f_5/(288*epsilon**2) - pi**4/(86400*epsilon**2) + 407/(103680*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(270*epsilon**3) + f_5/(216*epsilon**3) - 11/(2592*epsilon**3) + 1/(540*epsilon**4)","29609":"-5*f_3**2/(2592*epsilon) - 95*f_3/(31104*epsilon) + 109*f_5/(7776*epsilon) - 5*pi**6/(979776*epsilon) - 12881/(3732480*epsilon) + 7*pi**4/(1555200*epsilon) + f_3**2/(432*epsilon**2) + 17*f_3/(5184*epsilon**2) - 43*f_5/(2592*epsilon**2) - pi**4/(259200*epsilon**2) + 1501/(311040*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 13/(2592*epsilon**3) + 1/(540*epsilon**4)","29610":"-5*f_3**2/(2592*epsilon) - 95*f_3/(31104*epsilon) + 109*f_5/(7776*epsilon) - 5*pi**6/(979776*epsilon) - 12881/(3732480*epsilon) + 7*pi**4/(1555200*epsilon) + f_3**2/(432*epsilon**2) + 17*f_3/(5184*epsilon**2) - 43*f_5/(2592*epsilon**2) - pi**4/(259200*epsilon**2) + 1501/(311040*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 13/(2592*epsilon**3) + 1/(540*epsilon**4)","29611":"661*f_3/(33592320*epsilon) + f_5/(414720*epsilon) - 13*pi**4/(55987200*epsilon) + 1800743/(29023764480*epsilon) + f_3/(1866240*epsilon**2) - 95539/(967458816*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 521/(4199040*epsilon**3) - 679/(6718464*epsilon**4) + 7/(155520*epsilon**5) - 1/(116640*epsilon**6)","29612":"661*f_3/(33592320*epsilon) + f_5/(414720*epsilon) - 13*pi**4/(55987200*epsilon) + 1800743/(29023764480*epsilon) + f_3/(1866240*epsilon**2) - 95539/(967458816*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 521/(4199040*epsilon**3) - 679/(6718464*epsilon**4) + 7/(155520*epsilon**5) - 1/(116640*epsilon**6)","29613":"-3043*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + pi**4/(12441600*epsilon) + 435571/(10883911680*epsilon) + f_3/(103680*epsilon**2) - 741859/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 3017/(18895680*epsilon**3) - 3379/(20155392*epsilon**4) + 157/(2099520*epsilon**5) - 1/(69984*epsilon**6)","29614":"-3043*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) + pi**4/(12441600*epsilon) + 435571/(10883911680*epsilon) + f_3/(103680*epsilon**2) - 741859/(14511882240*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 3017/(18895680*epsilon**3) - 3379/(20155392*epsilon**4) + 157/(2099520*epsilon**5) - 1/(69984*epsilon**6)","29615":"-383*f_3/(67184640*epsilon) - 7*f_5/(1866240*epsilon) - 19*pi**4/(223948800*epsilon) + 3006029/(43535646720*epsilon) - f_3/(311040*epsilon**2) - 532633/(3627970560*epsilon**2) + pi**4/(27993600*epsilon**2) + f_3/(233280*epsilon**3) + 33229/(201553920*epsilon**3) - 511/(5038848*epsilon**4) + 149/(4199040*epsilon**5) - 1/(174960*epsilon**6)","29616":"5*f_3**2/(62208*epsilon) - 6637*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 88171/(403107840*epsilon) - pi**6/(58786560*epsilon) + 187*pi**4/(74649600*epsilon) + 59*f_3/(124416*epsilon**2) + f_5/(155520*epsilon**2) - 2797/(11197440*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 863/(1119744*epsilon**3) + f_3/(12960*epsilon**4) - 1/(1296*epsilon**4) + 11/(38880*epsilon**5)","29617":"5*f_3**2/(62208*epsilon) - 6637*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 88171/(403107840*epsilon) - pi**6/(58786560*epsilon) + 187*pi**4/(74649600*epsilon) + 59*f_3/(124416*epsilon**2) + f_5/(155520*epsilon**2) - 2797/(11197440*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 863/(1119744*epsilon**3) + f_3/(12960*epsilon**4) - 1/(1296*epsilon**4) + 11/(38880*epsilon**5)","29618":"233*f_3/(3732480*epsilon) - 592853/(8707129344*epsilon) - 77*pi**4/(335923200*epsilon) - 23*f_3/(1119744*epsilon**2) - 271867/(3627970560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 29737/(201553920*epsilon**3) - 2501/(25194240*epsilon**4) + 149/(4199040*epsilon**5) - 1/(174960*epsilon**6)","29619":"233*f_3/(3732480*epsilon) - 592853/(8707129344*epsilon) - 77*pi**4/(335923200*epsilon) - 23*f_3/(1119744*epsilon**2) - 271867/(3627970560*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 29737/(201553920*epsilon**3) - 2501/(25194240*epsilon**4) + 149/(4199040*epsilon**5) - 1/(174960*epsilon**6)","29620":"143*f_3/(13436928*epsilon) + 7*f_5/(3732480*epsilon) - 7*pi**4/(223948800*epsilon) + 1730923/(87071293440*epsilon) - 7*f_3/(1866240*epsilon**2) - 962737/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 25447/(201553920*epsilon**3) - 12581/(100776960*epsilon**4) + 17/(262440*epsilon**5) - 1/(69984*epsilon**6)","29621":"143*f_3/(13436928*epsilon) + 7*f_5/(3732480*epsilon) - 7*pi**4/(223948800*epsilon) + 1730923/(87071293440*epsilon) - 7*f_3/(1866240*epsilon**2) - 962737/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 25447/(201553920*epsilon**3) - 12581/(100776960*epsilon**4) + 17/(262440*epsilon**5) - 1/(69984*epsilon**6)","29622":"-11*f_3/(466560*epsilon) + 7*f_5/(1244160*epsilon) - pi**4/(22394880*epsilon) + 2905223/(29023764480*epsilon) + 43*f_3/(1866240*epsilon**2) - 676559/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 1231/(8398080*epsilon**3) - 3539/(33592320*epsilon**4) + 7/(155520*epsilon**5) - 1/(116640*epsilon**6)","29623":"499*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - 7*pi**4/(223948800*epsilon) + 442823/(17414258688*epsilon) - 7*f_3/(1866240*epsilon**2) - 1166857/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 27247/(201553920*epsilon**3) - 12797/(100776960*epsilon**4) + 17/(262440*epsilon**5) - 1/(69984*epsilon**6)","29624":"f_3**2/(11520*epsilon) - 4213*f_3/(22394880*epsilon) + 197*f_5/(622080*epsilon) - 19867/(44789760*epsilon) - pi**6/(9797760*epsilon) + 107*pi**4/(74649600*epsilon) + 323*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + 157/(5598720*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 43/(77760*epsilon**3) + f_3/(12960*epsilon**4) - 13/(25920*epsilon**4) + 1/(6480*epsilon**5)","29625":"695*f_3/(8957952*epsilon) + 19*f_5/(311040*epsilon) - 846353/(6449725440*epsilon) + 7*pi**4/(55987200*epsilon) + 221*f_3/(3732480*epsilon**2) - pi**4/(18662400*epsilon**2) + 21353/(322486272*epsilon**2) - 17*f_3/(311040*epsilon**3) - 64529/(403107840*epsilon**3) + 6013/(33592320*epsilon**4) - 53/(559872*epsilon**5) + 1/(46656*epsilon**6)","29626":"f_3**2/(5184*epsilon) + 4667*f_3/(3732480*epsilon) + 161*f_5/(155520*epsilon) - 11*pi**4/(829440*epsilon) - 21379/(22394880*epsilon) - 17*pi**6/(19595520*epsilon) - 143*f_3/(62208*epsilon**2) + 11*f_5/(12960*epsilon**2) - 293/(233280*epsilon**2) + 89*pi**4/(3110400*epsilon**2) + 89*f_3/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(1152*epsilon**3) - f_3/(720*epsilon**4) + 5/(1296*epsilon**4) - 1/(540*epsilon**5)","29627":"-323*f_3/(622080*epsilon) + f_5/(10368*epsilon) - 76907/(537477120*epsilon) + 7*pi**4/(2073600*epsilon) + 49*f_3/(51840*epsilon**2) - 9407/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1117/(746496*epsilon**3) + 661/(311040*epsilon**4) - 41/(12960*epsilon**5) + 1/(720*epsilon**6)","29628":"-323*f_3/(622080*epsilon) + f_5/(10368*epsilon) - 76907/(537477120*epsilon) + 7*pi**4/(2073600*epsilon) + 49*f_3/(51840*epsilon**2) - 9407/(22394880*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1117/(746496*epsilon**3) + 661/(311040*epsilon**4) - 41/(12960*epsilon**5) + 1/(720*epsilon**6)","29629":"-77*f_3/(414720*epsilon) + f_5/(11520*epsilon) - 48379/(107495424*epsilon) + 11*pi**4/(12441600*epsilon) + 17*f_3/(20736*epsilon**2) - 7643/(22394880*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 865/(746496*epsilon**3) + 769/(311040*epsilon**4) - 41/(12960*epsilon**5) + 1/(720*epsilon**6)","29630":"-347*f_3/(311040*epsilon) - 7*f_5/(69120*epsilon) - pi**4/(1382400*epsilon) + 1020743/(1612431360*epsilon) + f_3/(720*epsilon**2) - 217409/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) - 5*f_3/(3456*epsilon**3) - 3697/(2799360*epsilon**3) + 6607/(1866240*epsilon**4) - 31/(8640*epsilon**5) + 7/(3240*epsilon**6)","29631":"-347*f_3/(311040*epsilon) - 7*f_5/(69120*epsilon) - pi**4/(1382400*epsilon) + 1020743/(1612431360*epsilon) + f_3/(720*epsilon**2) - 217409/(268738560*epsilon**2) + pi**4/(414720*epsilon**2) - 5*f_3/(3456*epsilon**3) - 3697/(2799360*epsilon**3) + 6607/(1866240*epsilon**4) - 31/(8640*epsilon**5) + 7/(3240*epsilon**6)","29632":"-f_3**2/(1920*epsilon) + 1003*f_3/(746496*epsilon) + 7*f_5/(20736*epsilon) - 16613/(11197440*epsilon) - 23*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 7*f_3/(12960*epsilon**2) - f_5/(576*epsilon**2) + pi**4/(1555200*epsilon**2) + 23/(25920*epsilon**2) - f_3/(240*epsilon**3) + 1/(540*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","29633":"-f_3**2/(1920*epsilon) + 1003*f_3/(746496*epsilon) + 7*f_5/(20736*epsilon) - 16613/(11197440*epsilon) - 23*pi**4/(7464960*epsilon) + pi**6/(1632960*epsilon) - 7*f_3/(12960*epsilon**2) - f_5/(576*epsilon**2) + pi**4/(1555200*epsilon**2) + 23/(25920*epsilon**2) - f_3/(240*epsilon**3) + 1/(540*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","29634":"31*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - 151/(1679616*epsilon) + 13*pi**4/(111974400*epsilon) + 569*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 907/(11197440*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2411/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","29635":"31*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - 151/(1679616*epsilon) + 13*pi**4/(111974400*epsilon) + 569*f_3/(3732480*epsilon**2) + f_5/(12960*epsilon**2) - 907/(11197440*epsilon**2) + pi**4/(7464960*epsilon**2) - 7*f_3/(20736*epsilon**3) - pi**4/(3110400*epsilon**3) + 2411/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 31/(31104*epsilon**4) + 11/(25920*epsilon**5)","29636":"5*f_3**2/(62208*epsilon) - 953*f_3/(4478976*epsilon) + 121*f_5/(1866240*epsilon) - 8383/(44789760*epsilon) - pi**6/(58786560*epsilon) + 139*pi**4/(74649600*epsilon) + 283*f_3/(622080*epsilon**2) + f_5/(155520*epsilon**2) - 235/(1119744*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 49/(77760*epsilon**3) + f_3/(12960*epsilon**4) - 13/(25920*epsilon**4) + 1/(6480*epsilon**5)","29637":"5*f_3**2/(62208*epsilon) - 953*f_3/(4478976*epsilon) + 121*f_5/(1866240*epsilon) - 8383/(44789760*epsilon) - pi**6/(58786560*epsilon) + 139*pi**4/(74649600*epsilon) + 283*f_3/(622080*epsilon**2) + f_5/(155520*epsilon**2) - 235/(1119744*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 49/(77760*epsilon**3) + f_3/(12960*epsilon**4) - 13/(25920*epsilon**4) + 1/(6480*epsilon**5)","29638":"7*f_3/(933120*epsilon) - pi**4/(167961600*epsilon) + 4869571/(21767823360*epsilon) - f_3/(1399680*epsilon**2) - 1200949/(1813985280*epsilon**2) + 712567/(1209323520*epsilon**3) - 5183/(20155392*epsilon**4) + 521/(8398080*epsilon**5) - 1/(139968*epsilon**6)","29639":"7*f_3/(933120*epsilon) - pi**4/(167961600*epsilon) + 4869571/(21767823360*epsilon) - f_3/(1399680*epsilon**2) - 1200949/(1813985280*epsilon**2) + 712567/(1209323520*epsilon**3) - 5183/(20155392*epsilon**4) + 521/(8398080*epsilon**5) - 1/(139968*epsilon**6)","29640":"-6017*f_3/(3732480*epsilon) - 83*f_5/(207360*epsilon) + 229*pi**4/(37324800*epsilon) + 1892653/(1209323520*epsilon) + 229*f_3/(311040*epsilon**2) - 681853/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 337261/(134369280*epsilon**3) - 1205/(746496*epsilon**4) + 5/(6912*epsilon**5) - 1/(5184*epsilon**6)","29641":"-6017*f_3/(3732480*epsilon) - 83*f_5/(207360*epsilon) + 229*pi**4/(37324800*epsilon) + 1892653/(1209323520*epsilon) + 229*f_3/(311040*epsilon**2) - 681853/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 337261/(134369280*epsilon**3) - 1205/(746496*epsilon**4) + 5/(6912*epsilon**5) - 1/(5184*epsilon**6)","29642":"-f_3**2/(6480*epsilon) - 4087*f_3/(22394880*epsilon) - 187*f_5/(69120*epsilon) - 19*pi**6/(39191040*epsilon) - 859*pi**4/(223948800*epsilon) + 1216001/(268738560*epsilon) - 137*f_3/(103680*epsilon**2) + 37*f_5/(17280*epsilon**2) - 7373/(7464960*epsilon**2) + 47*pi**4/(9331200*epsilon**2) + 227*f_3/(77760*epsilon**3) - 1973/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 197/(77760*epsilon**4) - 1/(1620*epsilon**5)","29643":"-f_3**2/(6480*epsilon) - 4087*f_3/(22394880*epsilon) - 187*f_5/(69120*epsilon) - 19*pi**6/(39191040*epsilon) - 859*pi**4/(223948800*epsilon) + 1216001/(268738560*epsilon) - 137*f_3/(103680*epsilon**2) + 37*f_5/(17280*epsilon**2) - 7373/(7464960*epsilon**2) + 47*pi**4/(9331200*epsilon**2) + 227*f_3/(77760*epsilon**3) - 1973/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 197/(77760*epsilon**4) - 1/(1620*epsilon**5)","29644":"1159*f_3/(414720*epsilon) - 323*f_5/(207360*epsilon) - 118045/(40310784*epsilon) + 121*pi**4/(12441600*epsilon) - 611*f_3/(103680*epsilon**2) + 19*pi**4/(2073600*epsilon**2) + 1500523/(268738560*epsilon**2) + 19*f_3/(17280*epsilon**3) - 45031/(11197440*epsilon**3) + 371/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","29645":"1159*f_3/(414720*epsilon) - 323*f_5/(207360*epsilon) - 118045/(40310784*epsilon) + 121*pi**4/(12441600*epsilon) - 611*f_3/(103680*epsilon**2) + 19*pi**4/(2073600*epsilon**2) + 1500523/(268738560*epsilon**2) + 19*f_3/(17280*epsilon**3) - 45031/(11197440*epsilon**3) + 371/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","29646":"f_3/(4608*epsilon) - pi**4/(1036800*epsilon) + 13961/(44789760*epsilon) - 19*f_3/(34560*epsilon**2) - 2939/(2239488*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(4320*epsilon**3) + 4879/(1866240*epsilon**3) - 1739/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","29647":"f_3/(4608*epsilon) - pi**4/(1036800*epsilon) + 13961/(44789760*epsilon) - 19*f_3/(34560*epsilon**2) - 2939/(2239488*epsilon**2) + pi**4/(345600*epsilon**2) - f_3/(4320*epsilon**3) + 4879/(1866240*epsilon**3) - 1739/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","29648":"-f_3**2/(155520*epsilon) - 20369*f_3/(3732480*epsilon) - 967*f_5/(466560*epsilon) + pi**6/(4199040*epsilon) + 2503*pi**4/(335923200*epsilon) + 3621541/(403107840*epsilon) + 5813*f_3/(1399680*epsilon**2) + 17*f_5/(38880*epsilon**2) - 14131/(1866240*epsilon**2) - 107*pi**4/(13996800*epsilon**2) - 107*f_3/(116640*epsilon**3) + pi**4/(1166400*epsilon**3) + 3379/(1399680*epsilon**3) + f_3/(9720*epsilon**4) - 113/(233280*epsilon**4) + 1/(19440*epsilon**5)","29649":"-f_3**2/(155520*epsilon) - 20369*f_3/(3732480*epsilon) - 967*f_5/(466560*epsilon) + pi**6/(4199040*epsilon) + 2503*pi**4/(335923200*epsilon) + 3621541/(403107840*epsilon) + 5813*f_3/(1399680*epsilon**2) + 17*f_5/(38880*epsilon**2) - 14131/(1866240*epsilon**2) - 107*pi**4/(13996800*epsilon**2) - 107*f_3/(116640*epsilon**3) + pi**4/(1166400*epsilon**3) + 3379/(1399680*epsilon**3) + f_3/(9720*epsilon**4) - 113/(233280*epsilon**4) + 1/(19440*epsilon**5)","29650":"-2341*f_3/(7464960*epsilon) - 17*f_5/(25920*epsilon) + 214139/(1074954240*epsilon) + 199*pi**4/(74649600*epsilon) + 199*f_3/(622080*epsilon**2) - 1261/(4199040*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 59617/(67184640*epsilon**3) - 4823/(5598720*epsilon**4) + 281/(466560*epsilon**5) - 1/(3888*epsilon**6)","29651":"-1283*f_3/(7464960*epsilon) + f_5/(23040*epsilon) - pi**4/(2764800*epsilon) + 202183/(1612431360*epsilon) + f_3/(3240*epsilon**2) - pi**4/(777600*epsilon**2) - 6203/(134369280*epsilon**2) - f_3/(6480*epsilon**3) + 157/(829440*epsilon**3) - 397/(466560*epsilon**4) + 13/(10368*epsilon**5) - 1/(1620*epsilon**6)","29652":"-1283*f_3/(7464960*epsilon) + f_5/(23040*epsilon) - pi**4/(2764800*epsilon) + 202183/(1612431360*epsilon) + f_3/(3240*epsilon**2) - pi**4/(777600*epsilon**2) - 6203/(134369280*epsilon**2) - f_3/(6480*epsilon**3) + 157/(829440*epsilon**3) - 397/(466560*epsilon**4) + 13/(10368*epsilon**5) - 1/(1620*epsilon**6)","29653":"619*f_3/(5598720*epsilon) - 7*pi**4/(22394880*epsilon) - 14497/(967458816*epsilon) - 7*f_3/(186624*epsilon**2) + 31459/(403107840*epsilon**2) - 5461/(20155392*epsilon**3) + 1649/(4199040*epsilon**4) - 199/(699840*epsilon**5) + 1/(11664*epsilon**6)","29654":"619*f_3/(5598720*epsilon) - 7*pi**4/(22394880*epsilon) - 14497/(967458816*epsilon) - 7*f_3/(186624*epsilon**2) + 31459/(403107840*epsilon**2) - 5461/(20155392*epsilon**3) + 1649/(4199040*epsilon**4) - 199/(699840*epsilon**5) + 1/(11664*epsilon**6)","29655":"191*f_3/(1119744*epsilon) + 23*f_5/(414720*epsilon) - 11*pi**4/(13996800*epsilon) - 356867/(7255941120*epsilon) - 11*f_3/(116640*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 666587/(4837294080*epsilon**2) + 7*f_3/(311040*epsilon**3) - 3545/(13436928*epsilon**3) + 2285/(6718464*epsilon**4) - 367/(1399680*epsilon**5) + 1/(11664*epsilon**6)","29656":"f_3/(23040*epsilon) - 83*f_5/(622080*epsilon) + pi**4/(6220800*epsilon) + 465415/(2902376448*epsilon) - 23*f_3/(207360*epsilon**2) + pi**4/(3110400*epsilon**2) + 331489/(2418647040*epsilon**2) + f_3/(25920*epsilon**3) - 20549/(67184640*epsilon**3) + 4349/(16796160*epsilon**4) - 193/(1399680*epsilon**5) + 1/(29160*epsilon**6)","29657":"f_3/(23040*epsilon) - 83*f_5/(622080*epsilon) + pi**4/(6220800*epsilon) + 465415/(2902376448*epsilon) - 23*f_3/(207360*epsilon**2) + pi**4/(3110400*epsilon**2) + 331489/(2418647040*epsilon**2) + f_3/(25920*epsilon**3) - 20549/(67184640*epsilon**3) + 4349/(16796160*epsilon**4) - 193/(1399680*epsilon**5) + 1/(29160*epsilon**6)","29658":"-37*f_3/(2488320*epsilon) - 7*f_5/(3732480*epsilon) - 14420587/(87071293440*epsilon) - 23*pi**4/(671846400*epsilon) - 211*f_3/(11197440*epsilon**2) - 74869/(604661760*epsilon**2) - pi**4/(111974400*epsilon**2) + 7*f_3/(466560*epsilon**3) + 68009/(302330880*epsilon**3) - 2729/(20155392*epsilon**4) + 1/(21870*epsilon**5) - 1/(139968*epsilon**6)","29659":"-37*f_3/(2488320*epsilon) - 7*f_5/(3732480*epsilon) - 14420587/(87071293440*epsilon) - 23*pi**4/(671846400*epsilon) - 211*f_3/(11197440*epsilon**2) - 74869/(604661760*epsilon**2) - pi**4/(111974400*epsilon**2) + 7*f_3/(466560*epsilon**3) + 68009/(302330880*epsilon**3) - 2729/(20155392*epsilon**4) + 1/(21870*epsilon**5) - 1/(139968*epsilon**6)","29660":"-1151*f_3/(1244160*epsilon) - 17*f_5/(17280*epsilon) + pi**4/(184320*epsilon) + 1319807/(806215680*epsilon) + 319*f_3/(207360*epsilon**2) - 401899/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 2495/(1119744*epsilon**3) + 2671/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29661":"-1151*f_3/(1244160*epsilon) - 17*f_5/(17280*epsilon) + pi**4/(184320*epsilon) + 1319807/(806215680*epsilon) + 319*f_3/(207360*epsilon**2) - 401899/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 2495/(1119744*epsilon**3) + 2671/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29662":"-2881*f_3/(1244160*epsilon) + f_5/(12960*epsilon) + 107*pi**4/(24883200*epsilon) + 1847819/(806215680*epsilon) + 17*f_3/(7680*epsilon**2) - 591979/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 2279/(1119744*epsilon**3) + 2671/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29663":"-2881*f_3/(1244160*epsilon) + f_5/(12960*epsilon) + 107*pi**4/(24883200*epsilon) + 1847819/(806215680*epsilon) + 17*f_3/(7680*epsilon**2) - 591979/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 2279/(1119744*epsilon**3) + 2671/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","29664":"9299*f_3/(67184640*epsilon) + 7*f_5/(1866240*epsilon) - pi**4/(4976640*epsilon) + 11312447/(21767823360*epsilon) - f_3/(41472*epsilon**2) - 4551497/(7255941120*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 398369/(1209323520*epsilon**3) - 9641/(100776960*epsilon**4) + 139/(8398080*epsilon**5) - 1/(699840*epsilon**6)","29665":"35*f_3/(93312*epsilon) + 181*f_5/(311040*epsilon) - 7*pi**4/(2332800*epsilon) - 5461/(151165440*epsilon) + 19*f_3/(77760*epsilon**2) - 544301/(403107840*epsilon**2) + pi**4/(1555200*epsilon**2) - f_3/(8640*epsilon**3) + 87209/(67184640*epsilon**3) - 653/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","29666":"35*f_3/(93312*epsilon) + 181*f_5/(311040*epsilon) - 7*pi**4/(2332800*epsilon) - 5461/(151165440*epsilon) + 19*f_3/(77760*epsilon**2) - 544301/(403107840*epsilon**2) + pi**4/(1555200*epsilon**2) - f_3/(8640*epsilon**3) + 87209/(67184640*epsilon**3) - 653/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","29667":"59*f_3/(69120*epsilon) + 31*f_5/(311040*epsilon) - pi**4/(345600*epsilon) - 30829/(241864704*epsilon) + 7*f_3/(38880*epsilon**2) - 500021/(403107840*epsilon**2) + pi**4/(1555200*epsilon**2) - f_3/(8640*epsilon**3) + 85049/(67184640*epsilon**3) - 653/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","29668":"59*f_3/(69120*epsilon) + 31*f_5/(311040*epsilon) - pi**4/(345600*epsilon) - 30829/(241864704*epsilon) + 7*f_3/(38880*epsilon**2) - 500021/(403107840*epsilon**2) + pi**4/(1555200*epsilon**2) - f_3/(8640*epsilon**3) + 85049/(67184640*epsilon**3) - 653/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","29669":"-701*f_3/(2239488*epsilon) - 17*f_5/(311040*epsilon) + pi**4/(1382400*epsilon) + 469723/(806215680*epsilon) + 31*f_3/(311040*epsilon**2) - 297749/(806215680*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 973/(4976640*epsilon**3) + 4079/(11197440*epsilon**4) - 59/(311040*epsilon**5) + 1/(25920*epsilon**6)","29670":"-701*f_3/(2239488*epsilon) - 17*f_5/(311040*epsilon) + pi**4/(1382400*epsilon) + 469723/(806215680*epsilon) + 31*f_3/(311040*epsilon**2) - 297749/(806215680*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 973/(4976640*epsilon**3) + 4079/(11197440*epsilon**4) - 59/(311040*epsilon**5) + 1/(25920*epsilon**6)","29671":"-163*f_3/(1866240*epsilon) - f_5/(10368*epsilon) + pi**4/(6998400*epsilon) + 42031/(1813985280*epsilon) + f_3/(58320*epsilon**2) + 49091/(1209323520*epsilon**2) - 7097/(33592320*epsilon**3) + 313/(839808*epsilon**4) - 203/(699840*epsilon**5) + 1/(11664*epsilon**6)","29672":"-f_3**2/(768*epsilon) - 1967*f_3/(933120*epsilon) + 131*f_5/(34560*epsilon) - pi**4/(138240*epsilon) + pi**6/(2177280*epsilon) + 36251/(44789760*epsilon) - 49*f_3/(155520*epsilon**2) - 7*f_5/(5760*epsilon**2) - 71/(373248*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 437/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29673":"-f_3**2/(768*epsilon) - 1967*f_3/(933120*epsilon) + 131*f_5/(34560*epsilon) - pi**4/(138240*epsilon) + pi**6/(2177280*epsilon) + 36251/(44789760*epsilon) - 49*f_3/(155520*epsilon**2) - 7*f_5/(5760*epsilon**2) - 71/(373248*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 437/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29674":"-107*f_3**2/(103680*epsilon) - 731*f_3/(933120*epsilon) + 659*f_5/(311040*epsilon) - pi**4/(248832*epsilon) - pi**6/(19595520*epsilon) + 31931/(44789760*epsilon) - 349*f_3/(155520*epsilon**2) + 37*f_5/(51840*epsilon**2) - 71/(373248*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 437/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29675":"-107*f_3**2/(103680*epsilon) - 731*f_3/(933120*epsilon) + 659*f_5/(311040*epsilon) - pi**4/(248832*epsilon) - pi**6/(19595520*epsilon) + 31931/(44789760*epsilon) - 349*f_3/(155520*epsilon**2) + 37*f_5/(51840*epsilon**2) - 71/(373248*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 437/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29676":"4747*f_3/(22394880*epsilon) - 23*f_5/(207360*epsilon) - 1453843/(14511882240*epsilon) - 77*pi**4/(223948800*epsilon) - f_3/(5832*epsilon**2) + pi**4/(2332800*epsilon**2) + 723637/(2418647040*epsilon**2) + f_3/(19440*epsilon**3) - 24617/(67184640*epsilon**3) + 913/(3359232*epsilon**4) - 193/(1399680*epsilon**5) + 1/(29160*epsilon**6)","29677":"-71*f_3/(699840*epsilon) + 53*f_5/(311040*epsilon) - 810487/(3627970560*epsilon) + 41*pi**4/(27993600*epsilon) + 89*f_3/(933120*epsilon**2) - pi**4/(2332800*epsilon**2) + 154697/(1209323520*epsilon**2) - f_3/(19440*epsilon**3) - 7231/(33592320*epsilon**3) + 2293/(8398080*epsilon**4) - 107/(699840*epsilon**5) + 1/(29160*epsilon**6)","29678":"-71*f_3/(699840*epsilon) + 53*f_5/(311040*epsilon) - 810487/(3627970560*epsilon) + 41*pi**4/(27993600*epsilon) + 89*f_3/(933120*epsilon**2) - pi**4/(2332800*epsilon**2) + 154697/(1209323520*epsilon**2) - f_3/(19440*epsilon**3) - 7231/(33592320*epsilon**3) + 2293/(8398080*epsilon**4) - 107/(699840*epsilon**5) + 1/(29160*epsilon**6)","29679":"1009*f_3/(5598720*epsilon) + 23*f_5/(414720*epsilon) - 11*pi**4/(13996800*epsilon) - 137893/(3627970560*epsilon) - 11*f_3/(116640*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 114223/(967458816*epsilon**2) + 7*f_3/(311040*epsilon**3) - 15673/(67184640*epsilon**3) + 10993/(33592320*epsilon**4) - 367/(1399680*epsilon**5) + 1/(11664*epsilon**6)","29680":"1009*f_3/(5598720*epsilon) + 23*f_5/(414720*epsilon) - 11*pi**4/(13996800*epsilon) - 137893/(3627970560*epsilon) - 11*f_3/(116640*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 114223/(967458816*epsilon**2) + 7*f_3/(311040*epsilon**3) - 15673/(67184640*epsilon**3) + 10993/(33592320*epsilon**4) - 367/(1399680*epsilon**5) + 1/(11664*epsilon**6)","29681":"4117*f_3/(5598720*epsilon) + 41*f_5/(622080*epsilon) - 2001139/(1451188224*epsilon) - 77*pi**4/(55987200*epsilon) - 77*f_3/(466560*epsilon**2) + pi**4/(6220800*epsilon**2) + 3451/(2361960*epsilon**2) + f_3/(51840*epsilon**3) - 473281/(403107840*epsilon**3) + 23621/(33592320*epsilon**4) - 49/(186624*epsilon**5) + 11/(233280*epsilon**6)","29682":"4117*f_3/(5598720*epsilon) + 41*f_5/(622080*epsilon) - 2001139/(1451188224*epsilon) - 77*pi**4/(55987200*epsilon) - 77*f_3/(466560*epsilon**2) + pi**4/(6220800*epsilon**2) + 3451/(2361960*epsilon**2) + f_3/(51840*epsilon**3) - 473281/(403107840*epsilon**3) + 23621/(33592320*epsilon**4) - 49/(186624*epsilon**5) + 11/(233280*epsilon**6)","29683":"17*f_3**2/(103680*epsilon) + 2359*f_3/(933120*epsilon) - 521*f_5/(311040*epsilon) - 13*pi**4/(1244160*epsilon) - 11*pi**6/(19595520*epsilon) - 7741/(44789760*epsilon) - 361*f_3/(155520*epsilon**2) + 17*f_5/(51840*epsilon**2) + 361/(373248*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 581/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29684":"17*f_3**2/(103680*epsilon) + 2359*f_3/(933120*epsilon) - 521*f_5/(311040*epsilon) - 13*pi**4/(1244160*epsilon) - 11*pi**6/(19595520*epsilon) - 7741/(44789760*epsilon) - 361*f_3/(155520*epsilon**2) + 17*f_5/(51840*epsilon**2) + 361/(373248*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 49*f_3/(25920*epsilon**3) - 581/(311040*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 19/(12960*epsilon**4) - 1/(2160*epsilon**5)","29685":"f_3**2/(34560*epsilon) + 4751*f_3/(7464960*epsilon) + 49*f_5/(622080*epsilon) - 496049/(537477120*epsilon) - 679*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) - 1379*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(2332800*epsilon**2) + 1657/(995328*epsilon**2) + 11*f_3/(19440*epsilon**3) - 7909/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 95/(62208*epsilon**4) - 7/(12960*epsilon**5)","29686":"f_3**2/(34560*epsilon) + 4751*f_3/(7464960*epsilon) + 49*f_5/(622080*epsilon) - 496049/(537477120*epsilon) - 679*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) - 1379*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(2332800*epsilon**2) + 1657/(995328*epsilon**2) + 11*f_3/(19440*epsilon**3) - 7909/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 95/(62208*epsilon**4) - 7/(12960*epsilon**5)","29687":"1283*f_3/(746496*epsilon) + f_5/(10368*epsilon) - 2984149/(967458816*epsilon) - 31*pi**4/(18662400*epsilon) - 31*f_3/(155520*epsilon**2) + 830329/(403107840*epsilon**2) + 32737/(33592320*epsilon**3) - 757/(559872*epsilon**4) + 11/(19440*epsilon**5) - 1/(9720*epsilon**6)","29688":"59*f_3/(58320*epsilon) + f_5/(311040*epsilon) - 9437909/(4837294080*epsilon) - 83*pi**4/(37324800*epsilon) - 83*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 713797/(403107840*epsilon**2) + f_3/(25920*epsilon**3) + 5705/(6718464*epsilon**3) - 3677/(2799360*epsilon**4) + 11/(19440*epsilon**5) - 1/(9720*epsilon**6)","29689":"59*f_3/(58320*epsilon) + f_5/(311040*epsilon) - 9437909/(4837294080*epsilon) - 83*pi**4/(37324800*epsilon) - 83*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 713797/(403107840*epsilon**2) + f_3/(25920*epsilon**3) + 5705/(6718464*epsilon**3) - 3677/(2799360*epsilon**4) + 11/(19440*epsilon**5) - 1/(9720*epsilon**6)","29690":"-f_3**2/(1620*epsilon) + 179*f_3/(103680*epsilon) + 467*f_5/(155520*epsilon) - 2077/(1244160*epsilon) - 49*pi**4/(3110400*epsilon) - pi**6/(1399680*epsilon) - 119*f_3/(38880*epsilon**2) - f_5/(810*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 319/(116640*epsilon**2) + 19*f_3/(6480*epsilon**3) - 193/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","29691":"-f_3**2/(1620*epsilon) + 179*f_3/(103680*epsilon) + 467*f_5/(155520*epsilon) - 2077/(1244160*epsilon) - 49*pi**4/(3110400*epsilon) - pi**6/(1399680*epsilon) - 119*f_3/(38880*epsilon**2) - f_5/(810*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 319/(116640*epsilon**2) + 19*f_3/(6480*epsilon**3) - 193/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","29692":"-3499*f_3/(5598720*epsilon) - 7*f_5/(311040*epsilon) + 13*pi**4/(12441600*epsilon) + 35239009/(14511882240*epsilon) + 13*f_3/(103680*epsilon**2) - 1593637/(1209323520*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 12329/(20155392*epsilon**3) + 5743/(8398080*epsilon**4) - 41/(174960*epsilon**5) + 1/(29160*epsilon**6)","29693":"-7*f_3/(1866240*epsilon) + f_5/(5184*epsilon) - 299117/(725594112*epsilon) + pi**4/(1119744*epsilon) + 5*f_3/(186624*epsilon**2) - pi**4/(3110400*epsilon**2) + 346721/(1209323520*epsilon**2) - f_3/(25920*epsilon**3) - 1907/(6718464*epsilon**3) + 2401/(8398080*epsilon**4) - 107/(699840*epsilon**5) + 1/(29160*epsilon**6)","29694":"-271*f_3/(1866240*epsilon) - f_5/(10368*epsilon) + pi**4/(6998400*epsilon) + 150239/(3627970560*epsilon) + f_3/(58320*epsilon**2) + 20039/(1209323520*epsilon**2) - 5909/(33592320*epsilon**3) + 1511/(4199040*epsilon**4) - 203/(699840*epsilon**5) + 1/(11664*epsilon**6)","29695":"-271*f_3/(1866240*epsilon) - f_5/(10368*epsilon) + pi**4/(6998400*epsilon) + 150239/(3627970560*epsilon) + f_3/(58320*epsilon**2) + 20039/(1209323520*epsilon**2) - 5909/(33592320*epsilon**3) + 1511/(4199040*epsilon**4) - 203/(699840*epsilon**5) + 1/(11664*epsilon**6)","29696":"-5887*f_3/(11197440*epsilon) - 17*f_5/(311040*epsilon) + 37*pi**4/(37324800*epsilon) + 701167/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 386741/(806215680*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 101/(552960*epsilon**3) + 4079/(11197440*epsilon**4) - 59/(311040*epsilon**5) + 1/(25920*epsilon**6)","29697":"-5887*f_3/(11197440*epsilon) - 17*f_5/(311040*epsilon) + 37*pi**4/(37324800*epsilon) + 701167/(806215680*epsilon) + 7*f_3/(62208*epsilon**2) - 386741/(806215680*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 101/(552960*epsilon**3) + 4079/(11197440*epsilon**4) - 59/(311040*epsilon**5) + 1/(25920*epsilon**6)","29698":"-11*f_3/(466560*epsilon) - 13268917/(7255941120*epsilon) + pi**4/(55987200*epsilon) + f_3/(466560*epsilon**2) + 6972919/(2418647040*epsilon**2) - 166573/(100776960*epsilon**3) + 1069/(2099520*epsilon**4) - 13/(139968*epsilon**5) + 1/(116640*epsilon**6)","29699":"-11*f_3/(466560*epsilon) - 13268917/(7255941120*epsilon) + pi**4/(55987200*epsilon) + f_3/(466560*epsilon**2) + 6972919/(2418647040*epsilon**2) - 166573/(100776960*epsilon**3) + 1069/(2099520*epsilon**4) - 13/(139968*epsilon**5) + 1/(116640*epsilon**6)","29700":"-421*f_3/(1244160*epsilon) - 79*f_5/(622080*epsilon) - 170347/(1612431360*epsilon) + pi**4/(12441600*epsilon) + 113*f_3/(311040*epsilon**2) - 147953/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 653/(1244160*epsilon**3) - 931/(1119744*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","29701":"-421*f_3/(1244160*epsilon) - 79*f_5/(622080*epsilon) - 170347/(1612431360*epsilon) + pi**4/(12441600*epsilon) + 113*f_3/(311040*epsilon**2) - 147953/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 653/(1244160*epsilon**3) - 931/(1119744*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","29702":"-f_3**2/(17280*epsilon) + 14989*f_3/(3732480*epsilon) - 5*f_5/(6912*epsilon) - 226951/(33592320*epsilon) + pi**6/(1632960*epsilon) + 787*pi**4/(37324800*epsilon) - 3389*f_3/(311040*epsilon**2) + f_5/(8640*epsilon**2) - pi**4/(207360*epsilon**2) + 9847/(746496*epsilon**2) + 13*f_3/(2592*epsilon**3) - 869/(116640*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","29703":"-f_3**2/(540*epsilon) - 461*f_3/(103680*epsilon) + pi**4*f_3/(129600*epsilon) + 139*f_5/(17280*epsilon) - 203*f_7/(20736*epsilon) - pi**6/(139968*epsilon) + 17*pi**4/(3110400*epsilon) + 26251/(1866240*epsilon) + 131*f_3/(12960*epsilon**2) - 47*f_5/(2592*epsilon**2) - 169/(77760*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","29704":"-f_3**2/(540*epsilon) - 461*f_3/(103680*epsilon) + pi**4*f_3/(129600*epsilon) + 139*f_5/(17280*epsilon) - 203*f_7/(20736*epsilon) - pi**6/(139968*epsilon) + 17*pi**4/(3110400*epsilon) + 26251/(1866240*epsilon) + 131*f_3/(12960*epsilon**2) - 47*f_5/(2592*epsilon**2) - 169/(77760*epsilon**2) - pi**4/(64800*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","29705":"-7*f_3**2/(12960*epsilon) - 1103*f_3/(746496*epsilon) + 11*f_5/(77760*epsilon) - 349*pi**4/(37324800*epsilon) + 5173/(11197440*epsilon) + 53*pi**6/(19595520*epsilon) + 283*f_3/(62208*epsilon**2) - 59*f_5/(12960*epsilon**2) - 205/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29706":"-7*f_3**2/(12960*epsilon) - 1103*f_3/(746496*epsilon) + 11*f_5/(77760*epsilon) - 349*pi**4/(37324800*epsilon) + 5173/(11197440*epsilon) + 53*pi**6/(19595520*epsilon) + 283*f_3/(62208*epsilon**2) - 59*f_5/(12960*epsilon**2) - 205/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29707":"-13*f_3**2/(207360*epsilon) - 20033*f_3/(22394880*epsilon) - 7*f_5/(19440*epsilon) + pi**6/(13063680*epsilon) + 529*pi**4/(111974400*epsilon) + 619411/(537477120*epsilon) + 95*f_3/(186624*epsilon**2) + 7*f_5/(103680*epsilon**2) - 117053/(89579520*epsilon**2) - pi**4/(583200*epsilon**2) - f_3/(4860*epsilon**3) + pi**4/(3110400*epsilon**3) + 901/(746496*epsilon**3) + f_3/(25920*epsilon**4) - 539/(622080*epsilon**4) + 1/(3240*epsilon**5)","29708":"-13*f_3**2/(207360*epsilon) - 20033*f_3/(22394880*epsilon) - 7*f_5/(19440*epsilon) + pi**6/(13063680*epsilon) + 529*pi**4/(111974400*epsilon) + 619411/(537477120*epsilon) + 95*f_3/(186624*epsilon**2) + 7*f_5/(103680*epsilon**2) - 117053/(89579520*epsilon**2) - pi**4/(583200*epsilon**2) - f_3/(4860*epsilon**3) + pi**4/(3110400*epsilon**3) + 901/(746496*epsilon**3) + f_3/(25920*epsilon**4) - 539/(622080*epsilon**4) + 1/(3240*epsilon**5)","29709":"-47*f_3**2/(207360*epsilon) - 199*f_3/(1866240*epsilon) - 91*f_5/(622080*epsilon) + pi**6/(39191040*epsilon) + 1429*pi**4/(671846400*epsilon) + 151135/(322486272*epsilon) - 29*f_3/(5598720*epsilon**2) + 7*f_5/(311040*epsilon**2) - 6059/(9953280*epsilon**2) - 13*pi**4/(18662400*epsilon**2) - 13*f_3/(155520*epsilon**3) + pi**4/(9331200*epsilon**3) + 3521/(5598720*epsilon**3) + f_3/(77760*epsilon**4) - 77/(207360*epsilon**4) + 1/(9720*epsilon**5)","29710":"-47*f_3**2/(207360*epsilon) - 199*f_3/(1866240*epsilon) - 91*f_5/(622080*epsilon) + pi**6/(39191040*epsilon) + 1429*pi**4/(671846400*epsilon) + 151135/(322486272*epsilon) - 29*f_3/(5598720*epsilon**2) + 7*f_5/(311040*epsilon**2) - 6059/(9953280*epsilon**2) - 13*pi**4/(18662400*epsilon**2) - 13*f_3/(155520*epsilon**3) + pi**4/(9331200*epsilon**3) + 3521/(5598720*epsilon**3) + f_3/(77760*epsilon**4) - 77/(207360*epsilon**4) + 1/(9720*epsilon**5)","29711":"-5189*f_3/(8398080*epsilon) - 7*f_5/(311040*epsilon) + 101*pi**4/(111974400*epsilon) + 2584349/(1612431360*epsilon) + 2363*f_3/(2799360*epsilon**2) - 17033/(7464960*epsilon**2) - pi**4/(9331200*epsilon**2) - 7*f_3/(9720*epsilon**3) + 119/(58320*epsilon**3) + f_3/(3888*epsilon**4) - 13/(11664*epsilon**4) + 7/(25920*epsilon**5)","29712":"-5189*f_3/(8398080*epsilon) - 7*f_5/(311040*epsilon) + 101*pi**4/(111974400*epsilon) + 2584349/(1612431360*epsilon) + 2363*f_3/(2799360*epsilon**2) - 17033/(7464960*epsilon**2) - pi**4/(9331200*epsilon**2) - 7*f_3/(9720*epsilon**3) + 119/(58320*epsilon**3) + f_3/(3888*epsilon**4) - 13/(11664*epsilon**4) + 7/(25920*epsilon**5)","29713":"-13*f_3**2/(69120*epsilon) + 139*f_3/(1866240*epsilon) + 7*f_5/(13824*epsilon) - 19405/(35831808*epsilon) + 17*pi**4/(24883200*epsilon) + pi**6/(4354560*epsilon) - 347*f_3/(622080*epsilon**2) - 7*f_5/(11520*epsilon**2) + 4499/(29859840*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(345600*epsilon**3) - 137/(1244160*epsilon**3) - f_3/(2880*epsilon**4) + 41/(23040*epsilon**4) - 1/(720*epsilon**5)","29714":"-13*f_3**2/(69120*epsilon) + 139*f_3/(1866240*epsilon) + 7*f_5/(13824*epsilon) - 19405/(35831808*epsilon) + 17*pi**4/(24883200*epsilon) + pi**6/(4354560*epsilon) - 347*f_3/(622080*epsilon**2) - 7*f_5/(11520*epsilon**2) + 4499/(29859840*epsilon**2) + pi**4/(248832*epsilon**2) + 5*f_3/(10368*epsilon**3) - pi**4/(345600*epsilon**3) - 137/(1244160*epsilon**3) - f_3/(2880*epsilon**4) + 41/(23040*epsilon**4) - 1/(720*epsilon**5)","29715":"-47*f_3**2/(9720*epsilon) - 2989*f_3/(116640*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1675*f_5/(46656*epsilon) - 11*f_7/(51840*epsilon) - pi**6/(2939328*epsilon) + 53*pi**4/(2332800*epsilon) + 23*f_3**2/(6480*epsilon**2) + 467*f_3/(19440*epsilon**2) - 17*f_5/(486*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","29716":"-47*f_3**2/(9720*epsilon) - 2989*f_3/(116640*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1675*f_5/(46656*epsilon) - 11*f_7/(51840*epsilon) - pi**6/(2939328*epsilon) + 53*pi**4/(2332800*epsilon) + 23*f_3**2/(6480*epsilon**2) + 467*f_3/(19440*epsilon**2) - 17*f_5/(486*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","29717":"-f_3**2/(12960*epsilon) - 191*f_3/(311040*epsilon) + 23*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) + 13*pi**4/(6220800*epsilon) + 807181/(806215680*epsilon) + 127*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 148823/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 30377/(11197440*epsilon**3) - 31/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","29718":"-f_3**2/(12960*epsilon) - 191*f_3/(311040*epsilon) + 23*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) + 13*pi**4/(6220800*epsilon) + 807181/(806215680*epsilon) + 127*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 148823/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 30377/(11197440*epsilon**3) - 31/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","29719":"407*f_3/(155520*epsilon) + f_5/(5760*epsilon) - 23489/(7464960*epsilon) - 11*pi**4/(2332800*epsilon) - 149*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) + 391/(186624*epsilon**2) + 37*pi**4/(1555200*epsilon**2) + 53*f_3/(8640*epsilon**3) - 337/(103680*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 11/(2880*epsilon**4) - 1/(720*epsilon**5)","29720":"407*f_3/(155520*epsilon) + f_5/(5760*epsilon) - 23489/(7464960*epsilon) - 11*pi**4/(2332800*epsilon) - 149*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) + 391/(186624*epsilon**2) + 37*pi**4/(1555200*epsilon**2) + 53*f_3/(8640*epsilon**3) - 337/(103680*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 11/(2880*epsilon**4) - 1/(720*epsilon**5)","29721":"31*f_3**2/(17280*epsilon) - 24583*f_3/(3732480*epsilon) - 199*f_5/(34560*epsilon) - 481*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 127489/(11197440*epsilon) + 379*f_3/(62208*epsilon**2) + f_5/(360*epsilon**2) - 1729/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 101/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29722":"31*f_3**2/(17280*epsilon) - 24583*f_3/(3732480*epsilon) - 199*f_5/(34560*epsilon) - 481*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 127489/(11197440*epsilon) + 379*f_3/(62208*epsilon**2) + f_5/(360*epsilon**2) - 1729/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 101/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29723":"3701*f_3/(3732480*epsilon) + f_5/(13824*epsilon) - 29*pi**4/(7464960*epsilon) - 127/(241864704*epsilon) + f_3/(2304*epsilon**2) - 1987783/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15533/(6718464*epsilon**3) - 263/(279936*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","29724":"3701*f_3/(3732480*epsilon) + f_5/(13824*epsilon) - 29*pi**4/(7464960*epsilon) - 127/(241864704*epsilon) + f_3/(2304*epsilon**2) - 1987783/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15533/(6718464*epsilon**3) - 263/(279936*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","29725":"17*f_3**2/(10368*epsilon) - 7171*f_3/(3732480*epsilon) - 3251*f_5/(311040*epsilon) - 277*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 127489/(11197440*epsilon) + 211*f_3/(62208*epsilon**2) + 157*f_5/(25920*epsilon**2) - 1729/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 101/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29726":"17*f_3**2/(10368*epsilon) - 7171*f_3/(3732480*epsilon) - 3251*f_5/(311040*epsilon) - 277*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 127489/(11197440*epsilon) + 211*f_3/(62208*epsilon**2) + 157*f_5/(25920*epsilon**2) - 1729/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 101/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","29727":"97*f_3**2/(51840*epsilon) - 8309*f_3/(1866240*epsilon) + f_5/(960*epsilon) - 23*pi**6/(19595520*epsilon) - 601*pi**4/(55987200*epsilon) + 272417/(67184640*epsilon) + f_3/(58320*epsilon**2) - f_5/(8640*epsilon**2) - 1429/(933120*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 421/(233280*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","29728":"97*f_3**2/(51840*epsilon) - 8309*f_3/(1866240*epsilon) + f_5/(960*epsilon) - 23*pi**6/(19595520*epsilon) - 601*pi**4/(55987200*epsilon) + 272417/(67184640*epsilon) + f_3/(58320*epsilon**2) - f_5/(8640*epsilon**2) - 1429/(933120*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 421/(233280*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","29729":"f_3**2/(3456*epsilon) + 883*f_3/(746496*epsilon) - 517*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 233*pi**4/(37324800*epsilon) + 35329/(11197440*epsilon) - 7*f_3/(11520*epsilon**2) + 53*f_5/(8640*epsilon**2) - 295/(62208*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 5/(1944*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","29730":"f_3**2/(3456*epsilon) + 883*f_3/(746496*epsilon) - 517*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 233*pi**4/(37324800*epsilon) + 35329/(11197440*epsilon) - 7*f_3/(11520*epsilon**2) + 53*f_5/(8640*epsilon**2) - 295/(62208*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 5/(1944*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","29731":"f_3**2/(155520*epsilon) + 10267*f_3/(33592320*epsilon) - 49*f_5/(155520*epsilon) - 120133/(100776960*epsilon) + pi**6/(8398080*epsilon) + 2527*pi**4/(335923200*epsilon) - 173*f_3/(58320*epsilon**2) - f_5/(6480*epsilon**2) + 89*pi**4/(27993600*epsilon**2) + 71/(62208*epsilon**2) + 419*f_3/(233280*epsilon**3) - 217/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29732":"f_3**2/(155520*epsilon) + 10267*f_3/(33592320*epsilon) - 49*f_5/(155520*epsilon) - 120133/(100776960*epsilon) + pi**6/(8398080*epsilon) + 2527*pi**4/(335923200*epsilon) - 173*f_3/(58320*epsilon**2) - f_5/(6480*epsilon**2) + 89*pi**4/(27993600*epsilon**2) + 71/(62208*epsilon**2) + 419*f_3/(233280*epsilon**3) - 217/(349920*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 11/(58320*epsilon**4)","29733":"-257*f_3**2/(38880*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 383*f_3/(46656*epsilon) + 133*f_5/(46656*epsilon) + 227*f_7/(51840*epsilon) - 647/(93312*epsilon) - 13*pi**6/(2939328*epsilon) + 89*pi**4/(2332800*epsilon) + 41*f_3**2/(6480*epsilon**2) + 13*f_3/(9720*epsilon**2) - 29*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 71/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","29734":"-257*f_3**2/(38880*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 383*f_3/(46656*epsilon) + 133*f_5/(46656*epsilon) + 227*f_7/(51840*epsilon) - 647/(93312*epsilon) - 13*pi**6/(2939328*epsilon) + 89*pi**4/(2332800*epsilon) + 41*f_3**2/(6480*epsilon**2) + 13*f_3/(9720*epsilon**2) - 29*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 71/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","29735":"-11*f_3**2/(155520*epsilon) + 2309*f_3/(699840*epsilon) + 79*f_5/(93312*epsilon) - 63007/(16796160*epsilon) - pi**6/(29393280*epsilon) + 169*pi**4/(55987200*epsilon) - 263*f_3/(58320*epsilon**2) - 41*f_5/(77760*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 6611/(2799360*epsilon**2) + 89*f_3/(77760*epsilon**3) - 11/(23328*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29736":"-11*f_3**2/(155520*epsilon) + 2309*f_3/(699840*epsilon) + 79*f_5/(93312*epsilon) - 63007/(16796160*epsilon) - pi**6/(29393280*epsilon) + 169*pi**4/(55987200*epsilon) - 263*f_3/(58320*epsilon**2) - 41*f_5/(77760*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 6611/(2799360*epsilon**2) + 89*f_3/(77760*epsilon**3) - 11/(23328*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29737":"-11*f_3**2/(155520*epsilon) + 3991*f_3/(1399680*epsilon) + 61*f_5/(93312*epsilon) - 11611/(4199040*epsilon) - pi**6/(29393280*epsilon) + 181*pi**4/(55987200*epsilon) - 101*f_3/(23328*epsilon**2) - 41*f_5/(77760*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 5183/(2799360*epsilon**2) + 89*f_3/(77760*epsilon**3) - 49/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29738":"-11*f_3**2/(155520*epsilon) + 3991*f_3/(1399680*epsilon) + 61*f_5/(93312*epsilon) - 11611/(4199040*epsilon) - pi**6/(29393280*epsilon) + 181*pi**4/(55987200*epsilon) - 101*f_3/(23328*epsilon**2) - 41*f_5/(77760*epsilon**2) + 89*pi**4/(9331200*epsilon**2) + 5183/(2799360*epsilon**2) + 89*f_3/(77760*epsilon**3) - 49/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29739":"-749*f_3/(11197440*epsilon) + f_5/(207360*epsilon) - 769151/(4837294080*epsilon) + 13*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - pi**4/(18662400*epsilon**2) + 360719/(1612431360*epsilon**2) - f_3/(155520*epsilon**3) - 13501/(67184640*epsilon**3) + 197/(1399680*epsilon**4) - 29/(466560*epsilon**5) + 1/(77760*epsilon**6)","29740":"-209*f_3/(11197440*epsilon) + f_5/(207360*epsilon) - 1094879/(4837294080*epsilon) + pi**4/(3499200*epsilon) + f_3/(116640*epsilon**2) - pi**4/(18662400*epsilon**2) + 435779/(1612431360*epsilon**2) - f_3/(155520*epsilon**3) - 14041/(67184640*epsilon**3) + 197/(1399680*epsilon**4) - 29/(466560*epsilon**5) + 1/(77760*epsilon**6)","29741":"317*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 1732937/(9674588160*epsilon) - pi**4/(2332800*epsilon) - 59*f_3/(622080*epsilon**2) + pi**4/(2488320*epsilon**2) + 367717/(1612431360*epsilon**2) + f_3/(20736*epsilon**3) + 2719/(22394880*epsilon**3) - 6469/(11197440*epsilon**4) + 43/(58320*epsilon**5) - 13/(38880*epsilon**6)","29742":"317*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 1732937/(9674588160*epsilon) - pi**4/(2332800*epsilon) - 59*f_3/(622080*epsilon**2) + pi**4/(2488320*epsilon**2) + 367717/(1612431360*epsilon**2) + f_3/(20736*epsilon**3) + 2719/(22394880*epsilon**3) - 6469/(11197440*epsilon**4) + 43/(58320*epsilon**5) - 13/(38880*epsilon**6)","29743":"343*f_3/(5598720*epsilon) - f_5/(69120*epsilon) - 180481/(1074954240*epsilon) + 239*pi**4/(223948800*epsilon) - 91*f_3/(1866240*epsilon**2) - 15337/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 223/(2488320*epsilon**3) + 761/(5598720*epsilon**4) - 19/(116640*epsilon**5) + 1/(19440*epsilon**6)","29744":"f_3/(622080*epsilon) - 16367/(604661760*epsilon) + 98603/(806215680*epsilon**2) - 16487/(53747712*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","29745":"f_3/(622080*epsilon) - 16367/(604661760*epsilon) + 98603/(806215680*epsilon**2) - 16487/(53747712*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","29746":"-53*f_3**2/(311040*epsilon) - 763*f_3/(5598720*epsilon) + 7*f_5/(58320*epsilon) - 6343/(67184640*epsilon) + 19*pi**6/(117573120*epsilon) + 169*pi**4/(55987200*epsilon) + 29*f_3/(46656*epsilon**2) - 23*f_5/(155520*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 583/(2799360*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 209/(373248*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29747":"-53*f_3**2/(311040*epsilon) - 763*f_3/(5598720*epsilon) + 7*f_5/(58320*epsilon) - 6343/(67184640*epsilon) + 19*pi**6/(117573120*epsilon) + 169*pi**4/(55987200*epsilon) + 29*f_3/(46656*epsilon**2) - 23*f_5/(155520*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 583/(2799360*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 209/(373248*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29748":"31*f_3/(93312*epsilon) - 11*f_5/(311040*epsilon) - 259753/(806215680*epsilon) + pi**4/(4147200*epsilon) - 35*f_3/(124416*epsilon**2) + pi**4/(2073600*epsilon**2) + 98819/(537477120*epsilon**2) + f_3/(17280*epsilon**3) + 83/(746496*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29749":"31*f_3/(93312*epsilon) - 11*f_5/(311040*epsilon) - 259753/(806215680*epsilon) + pi**4/(4147200*epsilon) - 35*f_3/(124416*epsilon**2) + pi**4/(2073600*epsilon**2) + 98819/(537477120*epsilon**2) + f_3/(17280*epsilon**3) + 83/(746496*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29750":"31*f_3/(466560*epsilon) - 14827/(806215680*epsilon) + 11*pi**4/(37324800*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) - 2557/(537477120*epsilon**2) - f_3/(51840*epsilon**3) + 583/(3732480*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29751":"31*f_3/(466560*epsilon) - 14827/(806215680*epsilon) + 11*pi**4/(37324800*epsilon) + 7*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) - 2557/(537477120*epsilon**2) - f_3/(51840*epsilon**3) + 583/(3732480*epsilon**3) - 421/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29752":"-259*f_3/(33592320*epsilon) + 26531/(87071293440*epsilon) + 11*pi**4/(335923200*epsilon) + 11*f_3/(2799360*epsilon**2) - 14333/(7255941120*epsilon**2) + 10103/(604661760*epsilon**3) - 413/(10077696*epsilon**4) + 19/(466560*epsilon**5) - 1/(69984*epsilon**6)","29753":"1931*f_3/(44789760*epsilon) + 7*f_5/(3732480*epsilon) + 103*pi**4/(1343692800*epsilon) + 15155039/(87071293440*epsilon) - 91*f_3/(2239488*epsilon**2) - 146767/(806215680*epsilon**2) - pi**4/(22394880*epsilon**2) + f_3/(93312*epsilon**3) + 124063/(1209323520*epsilon**3) - 1427/(33592320*epsilon**4) + 19/(1679616*epsilon**5) - 1/(699840*epsilon**6)","29754":"3227287/(29023764480*epsilon) - 83791/(644972544*epsilon**2) + 4741/(50388480*epsilon**3) - 1631/(33592320*epsilon**4) + 7/(466560*epsilon**5) - 1/(466560*epsilon**6)","29755":"3491*f_3/(33592320*epsilon) + f_5/(311040*epsilon) + 7*pi**4/(335923200*epsilon) + 736303/(14511882240*epsilon) - 53*f_3/(699840*epsilon**2) - 189971/(1612431360*epsilon**2) + pi**4/(13996800*epsilon**2) + f_3/(116640*epsilon**3) + 3733/(25194240*epsilon**3) - 1559/(16796160*epsilon**4) + 7/(233280*epsilon**5) - 1/(233280*epsilon**6)","29756":"-433*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 15319/(537477120*epsilon) + pi**4/(18662400*epsilon) + 43*f_3/(207360*epsilon**2) - pi**4/(622080*epsilon**2) + 239/(8957952*epsilon**2) - f_3/(5184*epsilon**3) + 287/(22394880*epsilon**3) - 1/(29160*epsilon**4) + 103/(155520*epsilon**5) - 1/(1620*epsilon**6)","29757":"-433*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 15319/(537477120*epsilon) + pi**4/(18662400*epsilon) + 43*f_3/(207360*epsilon**2) - pi**4/(622080*epsilon**2) + 239/(8957952*epsilon**2) - f_3/(5184*epsilon**3) + 287/(22394880*epsilon**3) - 1/(29160*epsilon**4) + 103/(155520*epsilon**5) - 1/(1620*epsilon**6)","29758":"f_3**2/(124416*epsilon) - 443*f_3/(3732480*epsilon) + 239*f_5/(1866240*epsilon) - 99791/(268738560*epsilon) + pi**6/(7348320*epsilon) + 157*pi**4/(55987200*epsilon) + 17*f_3/(31104*epsilon**2) - 67*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 169/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1049/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","29759":"f_3**2/(124416*epsilon) - 443*f_3/(3732480*epsilon) + 239*f_5/(1866240*epsilon) - 99791/(268738560*epsilon) + pi**6/(7348320*epsilon) + 157*pi**4/(55987200*epsilon) + 17*f_3/(31104*epsilon**2) - 67*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 169/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1049/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","29760":"47*f_3**2/(622080*epsilon) - 437*f_3/(2239488*epsilon) + 91*f_5/(233280*epsilon) - 13*pi**6/(58786560*epsilon) - 17591/(268738560*epsilon) + 151*pi**4/(223948800*epsilon) + 1237*f_3/(3732480*epsilon**2) - 49*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 289/(1244160*epsilon**2) - 41*f_3/(77760*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(1944*epsilon**4) + 1/(4320*epsilon**5)","29761":"47*f_3**2/(622080*epsilon) - 437*f_3/(2239488*epsilon) + 91*f_5/(233280*epsilon) - 13*pi**6/(58786560*epsilon) - 17591/(268738560*epsilon) + 151*pi**4/(223948800*epsilon) + 1237*f_3/(3732480*epsilon**2) - 49*f_5/(311040*epsilon**2) - 79*pi**4/(37324800*epsilon**2) + 289/(1244160*epsilon**2) - 41*f_3/(77760*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(1944*epsilon**4) + 1/(4320*epsilon**5)","29762":"7*f_3/(77760*epsilon) - 19261/(161243136*epsilon) - pi**4/(1244160*epsilon) - 19*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 25783/(134369280*epsilon**2) + f_3/(8640*epsilon**3) - 1649/(5598720*epsilon**3) - 1/(233280*epsilon**4) + 61/(77760*epsilon**5) - 1/(1620*epsilon**6)","29763":"203*f_3/(2488320*epsilon) - 129373/(644972544*epsilon) - pi**4/(8294400*epsilon) - 61*f_3/(414720*epsilon**2) + 131629/(537477120*epsilon**2) + f_3/(6912*epsilon**3) + 787/(2799360*epsilon**3) - 1493/(1866240*epsilon**4) + 119/(155520*epsilon**5) - 1/(2880*epsilon**6)","29764":"203*f_3/(2488320*epsilon) - 129373/(644972544*epsilon) - pi**4/(8294400*epsilon) - 61*f_3/(414720*epsilon**2) + 131629/(537477120*epsilon**2) + f_3/(6912*epsilon**3) + 787/(2799360*epsilon**3) - 1493/(1866240*epsilon**4) + 119/(155520*epsilon**5) - 1/(2880*epsilon**6)","29765":"67*f_3/(11197440*epsilon) - f_5/(41472*epsilon) - 54731/(9674588160*epsilon) + 11*pi**4/(44789760*epsilon) - 29*f_3/(1866240*epsilon**2) - 7561/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 233/(22394880*epsilon**3) + 19/(622080*epsilon**4) - 13/(233280*epsilon**5) + 1/(38880*epsilon**6)","29766":"-275*f_3/(746496*epsilon) + 31*f_5/(62208*epsilon) - pi**4/(1492992*epsilon) + 20503/(604661760*epsilon) - 7*f_3/(103680*epsilon**2) + pi**4/(3110400*epsilon**2) + 30343/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 259/(1244160*epsilon**3) - 79/(2799360*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","29767":"-275*f_3/(746496*epsilon) + 31*f_5/(62208*epsilon) - pi**4/(1492992*epsilon) + 20503/(604661760*epsilon) - 7*f_3/(103680*epsilon**2) + pi**4/(3110400*epsilon**2) + 30343/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 259/(1244160*epsilon**3) - 79/(2799360*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","29768":"41*f_3/(2488320*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(7464960*epsilon) - 621481/(9674588160*epsilon) - f_3/(31104*epsilon**2) + 3869/(161243136*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 841/(7464960*epsilon**3) - 1507/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","29769":"41*f_3/(2488320*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(7464960*epsilon) - 621481/(9674588160*epsilon) - f_3/(31104*epsilon**2) + 3869/(161243136*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 841/(7464960*epsilon**3) - 1507/(5598720*epsilon**4) + 11/(58320*epsilon**5) - 1/(19440*epsilon**6)","29770":"7*f_3**2/(51840*epsilon) - 397*f_3/(559872*epsilon) - 17*f_5/(103680*epsilon) + pi**6/(4898880*epsilon) + 43*pi**4/(13996800*epsilon) + 15103/(33592320*epsilon) + 401*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 647/(1399680*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1117/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29771":"f_3**2/(51840*epsilon) - 1049*f_3/(2799360*epsilon) + 17*f_5/(155520*epsilon) - 6343/(67184640*epsilon) + pi**6/(4898880*epsilon) + 77*pi**4/(27993600*epsilon) + 73*f_3/(93312*epsilon**2) - f_5/(3240*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 583/(2799360*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 209/(373248*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29772":"f_3**2/(51840*epsilon) - 1049*f_3/(2799360*epsilon) + 17*f_5/(155520*epsilon) - 6343/(67184640*epsilon) + pi**6/(4898880*epsilon) + 77*pi**4/(27993600*epsilon) + 73*f_3/(93312*epsilon**2) - f_5/(3240*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 583/(2799360*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 209/(373248*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29773":"67*f_3/(311040*epsilon) + f_5/(34560*epsilon) - 528311/(2418647040*epsilon) - pi**4/(691200*epsilon) - 7*f_3/(103680*epsilon**2) + pi**4/(1555200*epsilon**2) + 25607/(80621568*epsilon**2) + f_3/(12960*epsilon**3) - 649/(3732480*epsilon**3) - 319/(2799360*epsilon**4) + 11/(46656*epsilon**5) - 1/(9720*epsilon**6)","29774":"-379*f_3/(2488320*epsilon) - f_5/(5184*epsilon) - 37*pi**4/(74649600*epsilon) + 1802299/(4837294080*epsilon) + 13*f_3/(622080*epsilon**2) - 49367/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 1913/(7464960*epsilon**3) - 2899/(5598720*epsilon**4) + 193/(466560*epsilon**5) - 1/(7776*epsilon**6)","29775":"-379*f_3/(2488320*epsilon) - f_5/(5184*epsilon) - 37*pi**4/(74649600*epsilon) + 1802299/(4837294080*epsilon) + 13*f_3/(622080*epsilon**2) - 49367/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 1913/(7464960*epsilon**3) - 2899/(5598720*epsilon**4) + 193/(466560*epsilon**5) - 1/(7776*epsilon**6)","29776":"5*f_3/(1492992*epsilon) - 16231/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) + 647/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 5099/(134369280*epsilon**3) + 1603/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","29777":"5*f_3/(1492992*epsilon) - 16231/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) + 647/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 5099/(134369280*epsilon**3) + 1603/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","29778":"43*f_3**2/(311040*epsilon) - 793*f_3/(2799360*epsilon) + 881*f_5/(1866240*epsilon) - 409/(1679616*epsilon) - pi**4/(1399680*epsilon) + pi**6/(117573120*epsilon) - 167*f_3/(466560*epsilon**2) - 77*f_5/(155520*epsilon**2) + 61/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 17/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29779":"464929/(3224862720*epsilon) + 114173/(1612431360*epsilon**2) - 2707/(6718464*epsilon**3) + 4883/(11197440*epsilon**4) - 7/(31104*epsilon**5) + 1/(19440*epsilon**6)","29780":"464929/(3224862720*epsilon) + 114173/(1612431360*epsilon**2) - 2707/(6718464*epsilon**3) + 4883/(11197440*epsilon**4) - 7/(31104*epsilon**5) + 1/(19440*epsilon**6)","29781":"7*f_3**2/(622080*epsilon) + f_3/(1244160*epsilon) + 19*f_5/(1866240*epsilon) - 101951/(268738560*epsilon) + 11*pi**6/(117573120*epsilon) + 43*pi**4/(13996800*epsilon) + f_3/(2592*epsilon**2) - 17*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 169/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1049/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","29782":"7*f_3**2/(622080*epsilon) + f_3/(1244160*epsilon) + 19*f_5/(1866240*epsilon) - 101951/(268738560*epsilon) + 11*pi**6/(117573120*epsilon) + 43*pi**4/(13996800*epsilon) + f_3/(2592*epsilon**2) - 17*f_5/(311040*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 169/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 1049/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","29783":"-947*f_3/(67184640*epsilon) + f_5/(622080*epsilon) + 17*pi**4/(223948800*epsilon) + 21917/(2902376448*epsilon) + 17*f_3/(1866240*epsilon**2) - 10003/(268738560*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 34583/(403107840*epsilon**3) - 3733/(33592320*epsilon**4) + 71/(933120*epsilon**5) - 1/(46656*epsilon**6)","29784":"-947*f_3/(67184640*epsilon) + f_5/(622080*epsilon) + 17*pi**4/(223948800*epsilon) + 21917/(2902376448*epsilon) + 17*f_3/(1866240*epsilon**2) - 10003/(268738560*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 34583/(403107840*epsilon**3) - 3733/(33592320*epsilon**4) + 71/(933120*epsilon**5) - 1/(46656*epsilon**6)","29785":"f_3/(233280*epsilon) + f_5/(124416*epsilon) - pi**4/(223948800*epsilon) + 81829/(14511882240*epsilon) - f_3/(1866240*epsilon**2) - 80047/(2902376448*epsilon**2) + 155/(2985984*epsilon**3) - 2747/(50388480*epsilon**4) + 17/(559872*epsilon**5) - 1/(139968*epsilon**6)","29786":"-1831*f_3/(22394880*epsilon) - 7*f_5/(311040*epsilon) - 1201577/(29023764480*epsilon) + 47*pi**4/(111974400*epsilon) - 71*f_3/(1866240*epsilon**2) - 213037/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 71/(839808*epsilon**3) + 2227/(16796160*epsilon**4) - 53/(279936*epsilon**5) + 1/(14580*epsilon**6)","29787":"-1831*f_3/(22394880*epsilon) - 7*f_5/(311040*epsilon) - 1201577/(29023764480*epsilon) + 47*pi**4/(111974400*epsilon) - 71*f_3/(1866240*epsilon**2) - 213037/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 71/(839808*epsilon**3) + 2227/(16796160*epsilon**4) - 53/(279936*epsilon**5) + 1/(14580*epsilon**6)","29788":"1589*f_3/(7464960*epsilon) - 71*f_5/(311040*epsilon) - pi**4/(1382400*epsilon) + 80389/(3224862720*epsilon) + f_3/(19440*epsilon**2) - pi**4/(3110400*epsilon**2) - 1133/(53747712*epsilon**2) - f_3/(25920*epsilon**3) - 407/(7464960*epsilon**3) - 11/(207360*epsilon**4) + 1/(3888*epsilon**5) - 1/(6480*epsilon**6)","29789":"1589*f_3/(7464960*epsilon) - 71*f_5/(311040*epsilon) - pi**4/(1382400*epsilon) + 80389/(3224862720*epsilon) + f_3/(19440*epsilon**2) - pi**4/(3110400*epsilon**2) - 1133/(53747712*epsilon**2) - f_3/(25920*epsilon**3) - 407/(7464960*epsilon**3) - 11/(207360*epsilon**4) + 1/(3888*epsilon**5) - 1/(6480*epsilon**6)","29790":"49*f_3/(746496*epsilon) + 7*f_5/(207360*epsilon) - 31*pi**4/(37324800*epsilon) - 19427/(322486272*epsilon) - 59*f_3/(207360*epsilon**2) + pi**4/(1036800*epsilon**2) + 130249/(537477120*epsilon**2) + f_3/(8640*epsilon**3) - 1219/(7464960*epsilon**3) - 283/(933120*epsilon**4) + 71/(155520*epsilon**5) - 1/(5184*epsilon**6)","29791":"49*f_3/(746496*epsilon) + 7*f_5/(207360*epsilon) - 31*pi**4/(37324800*epsilon) - 19427/(322486272*epsilon) - 59*f_3/(207360*epsilon**2) + pi**4/(1036800*epsilon**2) + 130249/(537477120*epsilon**2) + f_3/(8640*epsilon**3) - 1219/(7464960*epsilon**3) - 283/(933120*epsilon**4) + 71/(155520*epsilon**5) - 1/(5184*epsilon**6)","29792":"53*f_3**2/(311040*epsilon) + 47*f_3/(1119744*epsilon) + 31*f_5/(116640*epsilon) - 209/(839808*epsilon) - 19*pi**6/(117573120*epsilon) - 61*pi**4/(55987200*epsilon) - 121*f_3/(233280*epsilon**2) + 23*f_5/(155520*epsilon**2) + 35/(139968*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29793":"53*f_3**2/(311040*epsilon) + 47*f_3/(1119744*epsilon) + 31*f_5/(116640*epsilon) - 209/(839808*epsilon) - 19*pi**6/(117573120*epsilon) - 61*pi**4/(55987200*epsilon) - 121*f_3/(233280*epsilon**2) + 23*f_5/(155520*epsilon**2) + 35/(139968*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 43/(233280*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","29794":"577*f_3/(1866240*epsilon) + 43*f_5/(311040*epsilon) - 32989/(107495424*epsilon) - 17*pi**4/(6220800*epsilon) - 91*f_3/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 2407/(7464960*epsilon**2) + f_3/(17280*epsilon**3) - 1153/(4478976*epsilon**3) - 11/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","29795":"577*f_3/(1866240*epsilon) + 43*f_5/(311040*epsilon) - 32989/(107495424*epsilon) - 17*pi**4/(6220800*epsilon) - 91*f_3/(311040*epsilon**2) + pi**4/(345600*epsilon**2) + 2407/(7464960*epsilon**2) + f_3/(17280*epsilon**3) - 1153/(4478976*epsilon**3) - 11/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","29796":"-f_3/(116640*epsilon) - 45683/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 367/(10077696*epsilon**2) - f_3/(51840*epsilon**3) - 5/(55296*epsilon**3) + 343/(1399680*epsilon**4) - 25/(93312*epsilon**5) + 1/(9720*epsilon**6)","29797":"-f_3/(116640*epsilon) - 45683/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 367/(10077696*epsilon**2) - f_3/(51840*epsilon**3) - 5/(55296*epsilon**3) + 343/(1399680*epsilon**4) - 25/(93312*epsilon**5) + 1/(9720*epsilon**6)","29798":"-2047*f_3/(7464960*epsilon) + 131*f_5/(311040*epsilon) - 7*pi**4/(7464960*epsilon) + 69013/(3224862720*epsilon) + f_3/(10368*epsilon**2) - pi**4/(3110400*epsilon**2) - 1921/(268738560*epsilon**2) - f_3/(25920*epsilon**3) - 791/(7464960*epsilon**3) - 1/(69120*epsilon**4) + 1/(3888*epsilon**5) - 1/(6480*epsilon**6)","29799":"-683*f_3/(7464960*epsilon) + 11*f_5/(311040*epsilon) - 23*pi**4/(74649600*epsilon) + 17527/(4837294080*epsilon) + f_3/(7680*epsilon**2) - 26147/(201553920*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 41/(92160*epsilon**3) - 695/(1119744*epsilon**4) + 193/(466560*epsilon**5) - 1/(7776*epsilon**6)","29800":"-683*f_3/(7464960*epsilon) + 11*f_5/(311040*epsilon) - 23*pi**4/(74649600*epsilon) + 17527/(4837294080*epsilon) + f_3/(7680*epsilon**2) - 26147/(201553920*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 41/(92160*epsilon**3) - 695/(1119744*epsilon**4) + 193/(466560*epsilon**5) - 1/(7776*epsilon**6)","29801":"-17*f_3/(466560*epsilon) - 19*f_5/(311040*epsilon) - 71*pi**4/(74649600*epsilon) + 2368291/(9674588160*epsilon) + f_3/(25920*epsilon**2) + pi**4/(6220800*epsilon**2) + 36137/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 2023/(7464960*epsilon**3) - 827/(5598720*epsilon**4) + 59/(116640*epsilon**5) - 1/(3888*epsilon**6)","29802":"-17*f_3/(466560*epsilon) - 19*f_5/(311040*epsilon) - 71*pi**4/(74649600*epsilon) + 2368291/(9674588160*epsilon) + f_3/(25920*epsilon**2) + pi**4/(6220800*epsilon**2) + 36137/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 2023/(7464960*epsilon**3) - 827/(5598720*epsilon**4) + 59/(116640*epsilon**5) - 1/(3888*epsilon**6)","29803":"f_3/(622080*epsilon) - 24421/(4837294080*epsilon) + 91151/(806215680*epsilon**2) - 81787/(268738560*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","29804":"f_3/(622080*epsilon) - 24421/(4837294080*epsilon) + 91151/(806215680*epsilon**2) - 81787/(268738560*epsilon**3) + 9229/(22394880*epsilon**4) - 113/(373248*epsilon**5) + 1/(10368*epsilon**6)","29805":"-17*f_3/(1866240*epsilon) - 3487/(967458816*epsilon) + 11*f_3/(248832*epsilon**2) + 97919/(1612431360*epsilon**2) - f_3/(20736*epsilon**3) - 44953/(268738560*epsilon**3) + 4753/(22394880*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","29806":"-17*f_3/(1866240*epsilon) - 3487/(967458816*epsilon) + 11*f_3/(248832*epsilon**2) + 97919/(1612431360*epsilon**2) - f_3/(20736*epsilon**3) - 44953/(268738560*epsilon**3) + 4753/(22394880*epsilon**4) - 47/(373248*epsilon**5) + 1/(31104*epsilon**6)","29807":"-743*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53*pi**4/(74649600*epsilon) + 68129/(806215680*epsilon) + 83*f_3/(622080*epsilon**2) + 3149/(537477120*epsilon**2) - f_3/(10368*epsilon**3) + 419/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","29808":"-743*f_3/(7464960*epsilon) + f_5/(207360*epsilon) - 53*pi**4/(74649600*epsilon) + 68129/(806215680*epsilon) + 83*f_3/(622080*epsilon**2) + 3149/(537477120*epsilon**2) - f_3/(10368*epsilon**3) + 419/(89579520*epsilon**3) - 2359/(7464960*epsilon**4) + 397/(622080*epsilon**5) - 19/(51840*epsilon**6)","29809":"-131*f_3/(1244160*epsilon) - 19*f_5/(622080*epsilon) - 19*pi**4/(74649600*epsilon) + 755669/(4837294080*epsilon) + f_3/(38880*epsilon**2) + 39383/(322486272*epsilon**2) - 4519/(17915904*epsilon**3) - 4667/(22394880*epsilon**4) + 205/(373248*epsilon**5) - 43/(155520*epsilon**6)","29810":"-131*f_3/(1244160*epsilon) - 19*f_5/(622080*epsilon) - 19*pi**4/(74649600*epsilon) + 755669/(4837294080*epsilon) + f_3/(38880*epsilon**2) + 39383/(322486272*epsilon**2) - 4519/(17915904*epsilon**3) - 4667/(22394880*epsilon**4) + 205/(373248*epsilon**5) - 43/(155520*epsilon**6)","29811":"-137*f_3/(3732480*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) - 28123/(1612431360*epsilon) - 17*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 38735/(107495424*epsilon**2) + f_3/(17280*epsilon**3) - 30607/(89579520*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","29812":"-137*f_3/(3732480*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) - 28123/(1612431360*epsilon) - 17*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 38735/(107495424*epsilon**2) + f_3/(17280*epsilon**3) - 30607/(89579520*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","29813":"1303*f_3/(14929920*epsilon) + 7*f_5/(207360*epsilon) - 1165159/(19349176320*epsilon) + pi**4/(7464960*epsilon) - 31*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 131761/(1612431360*epsilon**2) + 11*f_3/(103680*epsilon**3) - 209/(4478976*epsilon**3) - 397/(2799360*epsilon**4) + 253/(933120*epsilon**5) - 11/(77760*epsilon**6)","29814":"1303*f_3/(14929920*epsilon) + 7*f_5/(207360*epsilon) - 1165159/(19349176320*epsilon) + pi**4/(7464960*epsilon) - 31*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 131761/(1612431360*epsilon**2) + 11*f_3/(103680*epsilon**3) - 209/(4478976*epsilon**3) - 397/(2799360*epsilon**4) + 253/(933120*epsilon**5) - 11/(77760*epsilon**6)","29815":"143*f_3/(933120*epsilon) - 41*f_5/(103680*epsilon) - pi**4/(691200*epsilon) + 83569/(241864704*epsilon) - 19*f_3/(311040*epsilon**2) - 15881/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 347/(1244160*epsilon**3) + 29/(2799360*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","29816":"407*f_3/(7464960*epsilon) - 13*f_5/(311040*epsilon) - 11*pi**4/(9331200*epsilon) + 6517/(179159040*epsilon) + 47*f_3/(622080*epsilon**2) - 5899/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 3433/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","29817":"407*f_3/(7464960*epsilon) - 13*f_5/(311040*epsilon) - 11*pi**4/(9331200*epsilon) + 6517/(179159040*epsilon) + 47*f_3/(622080*epsilon**2) - 5899/(179159040*epsilon**2) - f_3/(10368*epsilon**3) + 3433/(9953280*epsilon**3) - 1033/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","29818":"71*f_3/(33592320*epsilon) - pi**4/(335923200*epsilon) + 152743/(10883911680*epsilon) - f_3/(2799360*epsilon**2) - 976513/(14511882240*epsilon**2) + 11003/(151165440*epsilon**3) - 9289/(201553920*epsilon**4) + 13/(699840*epsilon**5) - 1/(279936*epsilon**6)","29819":"71*f_3/(33592320*epsilon) - pi**4/(335923200*epsilon) + 152743/(10883911680*epsilon) - f_3/(2799360*epsilon**2) - 976513/(14511882240*epsilon**2) + 11003/(151165440*epsilon**3) - 9289/(201553920*epsilon**4) + 13/(699840*epsilon**5) - 1/(279936*epsilon**6)","29820":"823*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - pi**4/(41990400*epsilon) + 6809/(680244480*epsilon) - 317*f_3/(11197440*epsilon**2) - 535927/(7255941120*epsilon**2) - pi**4/(111974400*epsilon**2) + 7*f_3/(466560*epsilon**3) + 7781/(75582720*epsilon**3) - 8353/(100776960*epsilon**4) + 13/(349920*epsilon**5) - 1/(139968*epsilon**6)","29821":"823*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - pi**4/(41990400*epsilon) + 6809/(680244480*epsilon) - 317*f_3/(11197440*epsilon**2) - 535927/(7255941120*epsilon**2) - pi**4/(111974400*epsilon**2) + 7*f_3/(466560*epsilon**3) + 7781/(75582720*epsilon**3) - 8353/(100776960*epsilon**4) + 13/(349920*epsilon**5) - 1/(139968*epsilon**6)","29822":"-19*f_3/(746496*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4147200*epsilon) + 59897/(1612431360*epsilon) - 91*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 38303/(107495424*epsilon**2) + f_3/(17280*epsilon**3) - 6035/(17915904*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","29823":"-19*f_3/(746496*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4147200*epsilon) + 59897/(1612431360*epsilon) - 91*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 38303/(107495424*epsilon**2) + f_3/(17280*epsilon**3) - 6035/(17915904*epsilon**3) - 1919/(7464960*epsilon**4) + 359/(622080*epsilon**5) - 1/(3456*epsilon**6)","29824":"11*f_3/(1492992*epsilon) + 14993/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) - 2593/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4199/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","29825":"11*f_3/(1492992*epsilon) + 14993/(3224862720*epsilon) - 11*f_3/(497664*epsilon**2) - 2593/(358318080*epsilon**2) + f_3/(41472*epsilon**3) - 4199/(134369280*epsilon**3) + 1567/(11197440*epsilon**4) - 37/(186624*epsilon**5) + 1/(10368*epsilon**6)","29826":"-107*f_3/(1866240*epsilon) + f_5/(138240*epsilon) + 372373/(9674588160*epsilon) + 19*pi**4/(37324800*epsilon) - 41*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) - 15239/(1612431360*epsilon**2) + f_3/(51840*epsilon**3) - 569/(16796160*epsilon**3) + 191/(1866240*epsilon**4) - 5/(46656*epsilon**5) + 1/(25920*epsilon**6)","29827":"-107*f_3/(1866240*epsilon) + f_5/(138240*epsilon) + 372373/(9674588160*epsilon) + 19*pi**4/(37324800*epsilon) - 41*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) - 15239/(1612431360*epsilon**2) + f_3/(51840*epsilon**3) - 569/(16796160*epsilon**3) + 191/(1866240*epsilon**4) - 5/(46656*epsilon**5) + 1/(25920*epsilon**6)","29828":"-691*f_3/(3732480*epsilon) + 11*f_5/(138240*epsilon) + 2020201/(29023764480*epsilon) + 37*pi**4/(37324800*epsilon) + 143*f_3/(1244160*epsilon**2) - 130997/(1209323520*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 1981/(33592320*epsilon**3) + 2123/(33592320*epsilon**4) - 31/(349920*epsilon**5) + 7/(233280*epsilon**6)","29829":"-691*f_3/(3732480*epsilon) + 11*f_5/(138240*epsilon) + 2020201/(29023764480*epsilon) + 37*pi**4/(37324800*epsilon) + 143*f_3/(1244160*epsilon**2) - 130997/(1209323520*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) + 1981/(33592320*epsilon**3) + 2123/(33592320*epsilon**4) - 31/(349920*epsilon**5) + 7/(233280*epsilon**6)","29830":"121*f_3/(1866240*epsilon) - f_5/(207360*epsilon) - pi**4/(1555200*epsilon) + 953/(50388480*epsilon) + f_3/(8640*epsilon**2) - 36541/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 6331/(89579520*epsilon**3) - 71/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","29831":"121*f_3/(1866240*epsilon) - f_5/(207360*epsilon) - pi**4/(1555200*epsilon) + 953/(50388480*epsilon) + f_3/(8640*epsilon**2) - 36541/(537477120*epsilon**2) - f_3/(10368*epsilon**3) - 6331/(89579520*epsilon**3) - 71/(2488320*epsilon**4) + 179/(622080*epsilon**5) - 1/(5760*epsilon**6)","29832":"-409*f_3/(2488320*epsilon) + 109*f_5/(622080*epsilon) - 869/(29859840*epsilon) + 23*pi**4/(74649600*epsilon) - 29*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 29249/(179159040*epsilon**2) + f_3/(5760*epsilon**3) + 227/(3317760*epsilon**3) - 793/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","29833":"-409*f_3/(2488320*epsilon) + 109*f_5/(622080*epsilon) - 869/(29859840*epsilon) + 23*pi**4/(74649600*epsilon) - 29*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 29249/(179159040*epsilon**2) + f_3/(5760*epsilon**3) + 227/(3317760*epsilon**3) - 793/(2488320*epsilon**4) + 1/(4608*epsilon**5) - 1/(17280*epsilon**6)","29834":"1693*f_3/(22394880*epsilon) + f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 85937/(1209323520*epsilon) - 11*f_3/(155520*epsilon**2) - 17341/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 8359/(44789760*epsilon**3) + 631/(1866240*epsilon**4) - 17/(62208*epsilon**5) + 7/(77760*epsilon**6)","29835":"1693*f_3/(22394880*epsilon) + f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 85937/(1209323520*epsilon) - 11*f_3/(155520*epsilon**2) - 17341/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 8359/(44789760*epsilon**3) + 631/(1866240*epsilon**4) - 17/(62208*epsilon**5) + 7/(77760*epsilon**6)","29836":"277*f_3/(7464960*epsilon) + 11*f_5/(622080*epsilon) - 7*pi**4/(14929920*epsilon) + 13643/(644972544*epsilon) + f_3/(31104*epsilon**2) - 136103/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 17179/(29859840*epsilon**3) - 1063/(1492992*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29837":"277*f_3/(7464960*epsilon) + 11*f_5/(622080*epsilon) - 7*pi**4/(14929920*epsilon) + 13643/(644972544*epsilon) + f_3/(31104*epsilon**2) - 136103/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 17179/(29859840*epsilon**3) - 1063/(1492992*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29838":"-43*f_3/(2488320*epsilon) + 5*f_5/(248832*epsilon) - 17*pi**4/(37324800*epsilon) - 42379/(3224862720*epsilon) + 127*f_3/(622080*epsilon**2) - pi**4/(1382400*epsilon**2) - 7325/(107495424*epsilon**2) - f_3/(11520*epsilon**3) + 1343/(4478976*epsilon**3) - 2447/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","29839":"-43*f_3/(2488320*epsilon) + 5*f_5/(248832*epsilon) - 17*pi**4/(37324800*epsilon) - 42379/(3224862720*epsilon) + 127*f_3/(622080*epsilon**2) - pi**4/(1382400*epsilon**2) - 7325/(107495424*epsilon**2) - f_3/(11520*epsilon**3) + 1343/(4478976*epsilon**3) - 2447/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","29840":"-257*f_3/(3732480*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 567751/(3224862720*epsilon) + f_3/(15552*epsilon**2) - 219911/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 18763/(29859840*epsilon**3) - 5387/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29841":"-257*f_3/(3732480*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 567751/(3224862720*epsilon) + f_3/(15552*epsilon**2) - 219911/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 18763/(29859840*epsilon**3) - 5387/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29842":"13*f_3/(1244160*epsilon) - 13279/(1612431360*epsilon) + pi**4/(37324800*epsilon) - f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 41/(1492992*epsilon**2) - f_3/(103680*epsilon**3) - 10661/(134369280*epsilon**3) + 1073/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","29843":"13*f_3/(1244160*epsilon) - 13279/(1612431360*epsilon) + pi**4/(37324800*epsilon) - f_3/(27648*epsilon**2) - pi**4/(12441600*epsilon**2) + 41/(1492992*epsilon**2) - f_3/(103680*epsilon**3) - 10661/(134369280*epsilon**3) + 1073/(5598720*epsilon**4) - 149/(933120*epsilon**5) + 1/(19440*epsilon**6)","29844":"701*f_3/(1244160*epsilon) - 47*f_5/(138240*epsilon) - 152329/(806215680*epsilon) - 101*pi**4/(74649600*epsilon) - 307*f_3/(622080*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 154187/(537477120*epsilon**2) + 17*f_3/(103680*epsilon**3) - 79/(746496*epsilon**3) - 59/(373248*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29845":"f_3/(82944*epsilon) - 5*f_5/(27648*epsilon) - 71*pi**4/(74649600*epsilon) + 206303/(806215680*epsilon) - 49*f_3/(622080*epsilon**2) - 49501/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 229/(3732480*epsilon**3) - 367/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29846":"f_3/(82944*epsilon) - 5*f_5/(27648*epsilon) - 71*pi**4/(74649600*epsilon) + 206303/(806215680*epsilon) - 49*f_3/(622080*epsilon**2) - 49501/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 229/(3732480*epsilon**3) - 367/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","29847":"1693*f_3/(22394880*epsilon) + f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 85937/(1209323520*epsilon) - 11*f_3/(155520*epsilon**2) - 17341/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 8359/(44789760*epsilon**3) + 631/(1866240*epsilon**4) - 17/(62208*epsilon**5) + 7/(77760*epsilon**6)","29848":"1693*f_3/(22394880*epsilon) + f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 85937/(1209323520*epsilon) - 11*f_3/(155520*epsilon**2) - 17341/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) - 8359/(44789760*epsilon**3) + 631/(1866240*epsilon**4) - 17/(62208*epsilon**5) + 7/(77760*epsilon**6)","29849":"f_3/(20736*epsilon) + f_5/(41472*epsilon) - 33311/(1209323520*epsilon) + pi**4/(7464960*epsilon) - 29*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 113249/(2418647040*epsilon**2) - f_3/(103680*epsilon**3) - 823/(6718464*epsilon**3) + 5957/(33592320*epsilon**4) - 53/(466560*epsilon**5) + 7/(233280*epsilon**6)","29850":"f_3/(20736*epsilon) + f_5/(41472*epsilon) - 33311/(1209323520*epsilon) + pi**4/(7464960*epsilon) - 29*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 113249/(2418647040*epsilon**2) - f_3/(103680*epsilon**3) - 823/(6718464*epsilon**3) + 5957/(33592320*epsilon**4) - 53/(466560*epsilon**5) + 7/(233280*epsilon**6)","29851":"-5*f_3**2/(31104*epsilon) - 2059*f_3/(5598720*epsilon) - 563*f_5/(933120*epsilon) + pi**6/(29393280*epsilon) + 187*pi**4/(55987200*epsilon) + 68177/(67184640*epsilon) + 163*f_3/(233280*epsilon**2) + 41*f_5/(77760*epsilon**2) - 6593/(5598720*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1477/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29852":"-5*f_3**2/(31104*epsilon) - 2059*f_3/(5598720*epsilon) - 563*f_5/(933120*epsilon) + pi**6/(29393280*epsilon) + 187*pi**4/(55987200*epsilon) + 68177/(67184640*epsilon) + 163*f_3/(233280*epsilon**2) + 41*f_5/(77760*epsilon**2) - 6593/(5598720*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1477/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","29853":"875371/(43535646720*epsilon) - 409537/(3627970560*epsilon**2) + 19627/(100776960*epsilon**3) - 8419/(50388480*epsilon**4) + 31/(419904*epsilon**5) - 1/(69984*epsilon**6)","29854":"-f_3/(1866240*epsilon) + 67*f_5/(622080*epsilon) - pi**4/(2488320*epsilon) + 1387/(134369280*epsilon) + 11*f_3/(155520*epsilon**2) - 149/(1866240*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 1163/(4478976*epsilon**3) + 13/(93312*epsilon**4) + 89/(155520*epsilon**5) - 1/(2160*epsilon**6)","29855":"-f_3/(1866240*epsilon) + 67*f_5/(622080*epsilon) - pi**4/(2488320*epsilon) + 1387/(134369280*epsilon) + 11*f_3/(155520*epsilon**2) - 149/(1866240*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 1163/(4478976*epsilon**3) + 13/(93312*epsilon**4) + 89/(155520*epsilon**5) - 1/(2160*epsilon**6)","29856":"401*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 34717/(1209323520*epsilon) + pi**4/(27993600*epsilon) - 157*f_3/(1866240*epsilon**2) - 25337/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 3059/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","29857":"401*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 34717/(1209323520*epsilon) + pi**4/(27993600*epsilon) - 157*f_3/(1866240*epsilon**2) - 25337/(1612431360*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 3059/(134369280*epsilon**3) + 107/(622080*epsilon**4) - 43/(186624*epsilon**5) + 7/(77760*epsilon**6)","29858":"-353*f_3/(3732480*epsilon) - 7*f_5/(622080*epsilon) + 31*pi**4/(111974400*epsilon) + 467633/(1451188224*epsilon) + 31*f_3/(933120*epsilon**2) - 512509/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 2981/(201553920*epsilon**3) + 293/(3359232*epsilon**4) - 29/(466560*epsilon**5) + 1/(58320*epsilon**6)","29859":"-259*f_3/(11197440*epsilon) + 107*pi**4/(111974400*epsilon) + 642263/(1813985280*epsilon) + 7*f_3/(466560*epsilon**2) - 364333/(1209323520*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 815/(20155392*epsilon**3) + 1177/(8398080*epsilon**4) - 29/(233280*epsilon**5) + 1/(29160*epsilon**6)","29860":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","29861":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","29862":"-199*f_3/(5598720*epsilon) - 7*f_5/(622080*epsilon) - 184169/(3627970560*epsilon) + pi**4/(3499200*epsilon) + f_3/(116640*epsilon**2) - pi**4/(18662400*epsilon**2) + 189787/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 22573/(201553920*epsilon**3) + 1949/(16796160*epsilon**4) - 19/(279936*epsilon**5) + 1/(58320*epsilon**6)","29863":"-593*f_3/(3732480*epsilon) + f_5/(41472*epsilon) - pi**4/(4976640*epsilon) + 29177/(1612431360*epsilon) + 131*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 2177/(67184640*epsilon**2) - f_3/(10368*epsilon**3) - 91/(14929920*epsilon**3) - 211/(746496*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","29864":"-593*f_3/(3732480*epsilon) + f_5/(41472*epsilon) - pi**4/(4976640*epsilon) + 29177/(1612431360*epsilon) + 131*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 2177/(67184640*epsilon**2) - f_3/(10368*epsilon**3) - 91/(14929920*epsilon**3) - 211/(746496*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","29865":"19*f_3/(1399680*epsilon) + 17*f_5/(103680*epsilon) - 7411/(16796160*epsilon) + pi**4/(1036800*epsilon) + 119*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 193/(933120*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 553/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 59/(77760*epsilon**4) + 1/(2880*epsilon**5)","29866":"19*f_3/(1399680*epsilon) + 17*f_5/(103680*epsilon) - 7411/(16796160*epsilon) + pi**4/(1036800*epsilon) + 119*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(345600*epsilon**2) + 193/(933120*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 553/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 59/(77760*epsilon**4) + 1/(2880*epsilon**5)","29867":"-173*f_3/(3732480*epsilon) + 13*f_5/(207360*epsilon) - 35843/(179159040*epsilon) + 179*pi**4/(223948800*epsilon) + 217*f_3/(414720*epsilon**2) - 29033/(44789760*epsilon**2) - 61*pi**4/(37324800*epsilon**2) - 103*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 215/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 121/(155520*epsilon**4) + 1/(4320*epsilon**5)","29868":"-173*f_3/(3732480*epsilon) + 13*f_5/(207360*epsilon) - 35843/(179159040*epsilon) + 179*pi**4/(223948800*epsilon) + 217*f_3/(414720*epsilon**2) - 29033/(44789760*epsilon**2) - 61*pi**4/(37324800*epsilon**2) - 103*f_3/(155520*epsilon**3) + pi**4/(622080*epsilon**3) + 215/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 121/(155520*epsilon**4) + 1/(4320*epsilon**5)","29869":"1067*f_3/(14929920*epsilon) + 7*f_5/(1244160*epsilon) - 9785519/(29023764480*epsilon) - 77*pi**4/(447897600*epsilon) - 77*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 981791/(2418647040*epsilon**2) + f_3/(311040*epsilon**3) - 91831/(403107840*epsilon**3) + 613/(6718464*epsilon**4) - 5/(186624*epsilon**5) + 1/(233280*epsilon**6)","29870":"-437*f_3/(2239488*epsilon) - f_5/(103680*epsilon) - pi**4/(13996800*epsilon) + 290767/(1209323520*epsilon) + 35*f_3/(186624*epsilon**2) - 48395/(322486272*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) - 157/(1679616*epsilon**3) + 827/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29871":"-437*f_3/(2239488*epsilon) - f_5/(103680*epsilon) - pi**4/(13996800*epsilon) + 290767/(1209323520*epsilon) + 35*f_3/(186624*epsilon**2) - 48395/(322486272*epsilon**2) - pi**4/(4665600*epsilon**2) - f_3/(38880*epsilon**3) - 157/(1679616*epsilon**3) + 827/(5598720*epsilon**4) - 1/(14580*epsilon**5) + 1/(77760*epsilon**6)","29872":"1481*f_3/(7464960*epsilon) - f_5/(7680*epsilon) - 36845/(967458816*epsilon) + pi**4/(4976640*epsilon) - 43*f_3/(622080*epsilon**2) - 3931/(80621568*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2153/(22394880*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29873":"1481*f_3/(7464960*epsilon) - f_5/(7680*epsilon) - 36845/(967458816*epsilon) + pi**4/(4976640*epsilon) - 43*f_3/(622080*epsilon**2) - 3931/(80621568*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 2153/(22394880*epsilon**3) - 169/(1119744*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29874":"139*f_3/(2799360*epsilon) + 7*f_5/(1244160*epsilon) + 37*pi**4/(223948800*epsilon) + 288323/(1813985280*epsilon) - 7*f_3/(233280*epsilon**2) - 699133/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) + 1679/(201553920*epsilon**3) + 5023/(33592320*epsilon**4) - 79/(466560*epsilon**5) + 7/(116640*epsilon**6)","29875":"139*f_3/(2799360*epsilon) + 7*f_5/(1244160*epsilon) + 37*pi**4/(223948800*epsilon) + 288323/(1813985280*epsilon) - 7*f_3/(233280*epsilon**2) - 699133/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) + 1679/(201553920*epsilon**3) + 5023/(33592320*epsilon**4) - 79/(466560*epsilon**5) + 7/(116640*epsilon**6)","29876":"f_3/(62208*epsilon) + pi**4/(55987200*epsilon) + 2941/(53747712*epsilon) - 11*f_3/(207360*epsilon**2) - 69841/(403107840*epsilon**2) - pi**4/(18662400*epsilon**2) + f_3/(38880*epsilon**3) + 857/(5038848*epsilon**3) - 1939/(16796160*epsilon**4) + 11/(233280*epsilon**5) - 1/(116640*epsilon**6)","29877":"f_3/(62208*epsilon) + pi**4/(55987200*epsilon) + 2941/(53747712*epsilon) - 11*f_3/(207360*epsilon**2) - 69841/(403107840*epsilon**2) - pi**4/(18662400*epsilon**2) + f_3/(38880*epsilon**3) + 857/(5038848*epsilon**3) - 1939/(16796160*epsilon**4) + 11/(233280*epsilon**5) - 1/(116640*epsilon**6)","29878":"-11*f_3/(311040*epsilon) - 29*f_5/(311040*epsilon) + 466637/(4837294080*epsilon) + pi**4/(933120*epsilon) - 37*f_3/(311040*epsilon**2) - 10249/(80621568*epsilon**2) - pi**4/(777600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 3953/(22394880*epsilon**3) - 1061/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29879":"-11*f_3/(311040*epsilon) - 29*f_5/(311040*epsilon) + 466637/(4837294080*epsilon) + pi**4/(933120*epsilon) - 37*f_3/(311040*epsilon**2) - 10249/(80621568*epsilon**2) - pi**4/(777600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 3953/(22394880*epsilon**3) - 1061/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","29880":"-47*f_3/(699840*epsilon) + f_5/(38880*epsilon) - 830927/(14511882240*epsilon) + 7*pi**4/(13996800*epsilon) + 59*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 26867/(483729408*epsilon**2) - f_3/(77760*epsilon**3) - 6065/(53747712*epsilon**3) + 8621/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","29881":"-47*f_3/(699840*epsilon) + f_5/(38880*epsilon) - 830927/(14511882240*epsilon) + 7*pi**4/(13996800*epsilon) + 59*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 26867/(483729408*epsilon**2) - f_3/(77760*epsilon**3) - 6065/(53747712*epsilon**3) + 8621/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","29882":"-437*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(1866240*epsilon) + 64421/(322486272*epsilon) - 13*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 26269/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 7529/(22394880*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","29883":"-437*f_3/(3732480*epsilon) + 23*f_5/(1244160*epsilon) - pi**4/(1866240*epsilon) + 64421/(322486272*epsilon) - 13*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 26269/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 7529/(22394880*epsilon**3) + 1/(3732480*epsilon**4) + 37/(155520*epsilon**5) - 1/(8640*epsilon**6)","29884":"-263*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 1309/(5804752896*epsilon) + pi**4/(55987200*epsilon) - 149*f_3/(7464960*epsilon**2) - 68933/(4837294080*epsilon**2) - pi**4/(74649600*epsilon**2) + 7*f_3/(311040*epsilon**3) + 35/(26873856*epsilon**3) + 6283/(67184640*epsilon**4) - 437/(2799360*epsilon**5) + 7/(93312*epsilon**6)","29885":"-263*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - 1309/(5804752896*epsilon) + pi**4/(55987200*epsilon) - 149*f_3/(7464960*epsilon**2) - 68933/(4837294080*epsilon**2) - pi**4/(74649600*epsilon**2) + 7*f_3/(311040*epsilon**3) + 35/(26873856*epsilon**3) + 6283/(67184640*epsilon**4) - 437/(2799360*epsilon**5) + 7/(93312*epsilon**6)","29886":"-143*f_3/(4199040*epsilon) - f_5/(311040*epsilon) - pi**4/(18662400*epsilon) + 512593/(7255941120*epsilon) + 37*f_3/(1866240*epsilon**2) - 160331/(1612431360*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 7643/(67184640*epsilon**3) - 2969/(33592320*epsilon**4) + 19/(466560*epsilon**5) - 1/(116640*epsilon**6)","29887":"-143*f_3/(4199040*epsilon) - f_5/(311040*epsilon) - pi**4/(18662400*epsilon) + 512593/(7255941120*epsilon) + 37*f_3/(1866240*epsilon**2) - 160331/(1612431360*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 7643/(67184640*epsilon**3) - 2969/(33592320*epsilon**4) + 19/(466560*epsilon**5) - 1/(116640*epsilon**6)","29888":"-53*f_3/(5598720*epsilon) - 5776361/(14511882240*epsilon) - 19*pi**4/(27993600*epsilon) + 119*f_3/(933120*epsilon**2) + pi**4/(3110400*epsilon**2) + 580301/(1209323520*epsilon**2) - f_3/(17280*epsilon**3) - 64111/(201553920*epsilon**3) + 541/(3359232*epsilon**4) - 5/(93312*epsilon**5) + 1/(116640*epsilon**6)","29889":"-7*f_3/(1105920*epsilon) - 7*f_5/(7464960*epsilon) + 53*pi**4/(2687385600*epsilon) + 984797/(174142586880*epsilon) + 53*f_3/(22394880*epsilon**2) - 23351/(14511882240*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 2773/(241864704*epsilon**3) - 2299/(100776960*epsilon**4) + 19/(933120*epsilon**5) - 1/(139968*epsilon**6)","29890":"-7*f_3/(1105920*epsilon) - 7*f_5/(7464960*epsilon) + 53*pi**4/(2687385600*epsilon) + 984797/(174142586880*epsilon) + 53*f_3/(22394880*epsilon**2) - 23351/(14511882240*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 2773/(241864704*epsilon**3) - 2299/(100776960*epsilon**4) + 19/(933120*epsilon**5) - 1/(139968*epsilon**6)","29891":"-41*f_3/(6718464*epsilon) + 11*pi**4/(335923200*epsilon) + 107971/(17414258688*epsilon) + 11*f_3/(2799360*epsilon**2) + 1259/(1451188224*epsilon**2) + 1351/(120932352*epsilon**3) - 1957/(50388480*epsilon**4) + 19/(466560*epsilon**5) - 1/(69984*epsilon**6)","29892":"-41*f_3/(6718464*epsilon) + 11*pi**4/(335923200*epsilon) + 107971/(17414258688*epsilon) + 11*f_3/(2799360*epsilon**2) + 1259/(1451188224*epsilon**2) + 1351/(120932352*epsilon**3) - 1957/(50388480*epsilon**4) + 19/(466560*epsilon**5) - 1/(69984*epsilon**6)","29893":"-23*f_3/(829440*epsilon) + 5*f_5/(248832*epsilon) - 7*pi**4/(18662400*epsilon) + 27389/(3224862720*epsilon) + 133*f_3/(622080*epsilon**2) - pi**4/(1382400*epsilon**2) - 36193/(537477120*epsilon**2) - f_3/(11520*epsilon**3) + 6499/(22394880*epsilon**3) - 2447/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","29894":"-23*f_3/(829440*epsilon) + 5*f_5/(248832*epsilon) - 7*pi**4/(18662400*epsilon) + 27389/(3224862720*epsilon) + 133*f_3/(622080*epsilon**2) - pi**4/(1382400*epsilon**2) - 36193/(537477120*epsilon**2) - f_3/(11520*epsilon**3) + 6499/(22394880*epsilon**3) - 2447/(3732480*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","29895":"-55*f_3/(746496*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 550903/(3224862720*epsilon) + f_3/(15552*epsilon**2) - 217319/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 18763/(29859840*epsilon**3) - 5387/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29896":"-55*f_3/(746496*epsilon) - 19*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 550903/(3224862720*epsilon) + f_3/(15552*epsilon**2) - 217319/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 18763/(29859840*epsilon**3) - 5387/(7464960*epsilon**4) + 55/(124416*epsilon**5) - 7/(51840*epsilon**6)","29897":"29*f_3/(497664*epsilon) + f_5/(69120*epsilon) + 15547/(4837294080*epsilon) + pi**4/(2985984*epsilon) - f_3/(31104*epsilon**2) + 73457/(1612431360*epsilon**2) - 65761/(268738560*epsilon**3) + 2423/(7464960*epsilon**4) - 391/(1866240*epsilon**5) + 1/(17280*epsilon**6)","29898":"29*f_3/(497664*epsilon) + f_5/(69120*epsilon) + 15547/(4837294080*epsilon) + pi**4/(2985984*epsilon) - f_3/(31104*epsilon**2) + 73457/(1612431360*epsilon**2) - 65761/(268738560*epsilon**3) + 2423/(7464960*epsilon**4) - 391/(1866240*epsilon**5) + 1/(17280*epsilon**6)","29899":"-73*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 47*pi**4/(671846400*epsilon) + 17209/(1612431360*epsilon) - 47*f_3/(5598720*epsilon**2) - 37559/(2418647040*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 11557/(161243136*epsilon**3) - 1243/(13436928*epsilon**4) + 31/(622080*epsilon**5) - 1/(93312*epsilon**6)","29900":"-73*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 47*pi**4/(671846400*epsilon) + 17209/(1612431360*epsilon) - 47*f_3/(5598720*epsilon**2) - 37559/(2418647040*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 11557/(161243136*epsilon**3) - 1243/(13436928*epsilon**4) + 31/(622080*epsilon**5) - 1/(93312*epsilon**6)","29901":"4153*f_3/(44789760*epsilon) + f_5/(497664*epsilon) - 2591813/(29023764480*epsilon) - 49*pi**4/(111974400*epsilon) - 13*f_3/(1492992*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 673181/(9674588160*epsilon**2) - f_3/(155520*epsilon**3) - 9541/(134369280*epsilon**3) + 749/(8398080*epsilon**4) - 197/(2799360*epsilon**5) + 11/(466560*epsilon**6)","29902":"4153*f_3/(44789760*epsilon) + f_5/(497664*epsilon) - 2591813/(29023764480*epsilon) - 49*pi**4/(111974400*epsilon) - 13*f_3/(1492992*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 673181/(9674588160*epsilon**2) - f_3/(155520*epsilon**3) - 9541/(134369280*epsilon**3) + 749/(8398080*epsilon**4) - 197/(2799360*epsilon**5) + 11/(466560*epsilon**6)","29903":"-137*f_3/(2799360*epsilon) + f_5/(34560*epsilon) - 29*pi**4/(55987200*epsilon) + 166657/(7255941120*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 105527/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 7045/(53747712*epsilon**3) + 13501/(67184640*epsilon**4) - 877/(5598720*epsilon**5) + 23/(466560*epsilon**6)","29904":"-137*f_3/(2799360*epsilon) + f_5/(34560*epsilon) - 29*pi**4/(55987200*epsilon) + 166657/(7255941120*epsilon) - 23*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 105527/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 7045/(53747712*epsilon**3) + 13501/(67184640*epsilon**4) - 877/(5598720*epsilon**5) + 23/(466560*epsilon**6)","29905":"-31*f_3/(699840*epsilon) - 23*f_5/(311040*epsilon) - 41*pi**4/(111974400*epsilon) + 220459/(14511882240*epsilon) - 41*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 181439/(1209323520*epsilon**2) + f_3/(77760*epsilon**3) - 66847/(268738560*epsilon**3) + 15059/(67184640*epsilon**4) - 659/(5598720*epsilon**5) + 13/(466560*epsilon**6)","29906":"-31*f_3/(699840*epsilon) - 23*f_5/(311040*epsilon) - 41*pi**4/(111974400*epsilon) + 220459/(14511882240*epsilon) - 41*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 181439/(1209323520*epsilon**2) + f_3/(77760*epsilon**3) - 66847/(268738560*epsilon**3) + 15059/(67184640*epsilon**4) - 659/(5598720*epsilon**5) + 13/(466560*epsilon**6)","29907":"1051*f_3/(11197440*epsilon) - f_5/(8640*epsilon) - pi**4/(1749600*epsilon) + 89707/(7255941120*epsilon) - 7*f_3/(373248*epsilon**2) + pi**4/(18662400*epsilon**2) + 123671/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 36089/(268738560*epsilon**3) + 13501/(67184640*epsilon**4) - 877/(5598720*epsilon**5) + 23/(466560*epsilon**6)","29908":"1051*f_3/(11197440*epsilon) - f_5/(8640*epsilon) - pi**4/(1749600*epsilon) + 89707/(7255941120*epsilon) - 7*f_3/(373248*epsilon**2) + pi**4/(18662400*epsilon**2) + 123671/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 36089/(268738560*epsilon**3) + 13501/(67184640*epsilon**4) - 877/(5598720*epsilon**5) + 23/(466560*epsilon**6)","29909":"149*f_3/(2488320*epsilon) - 67*f_5/(622080*epsilon) - 7*pi**4/(8294400*epsilon) + 98233/(1612431360*epsilon) + f_3/(34560*epsilon**2) + 3709/(107495424*epsilon**2) - 14387/(89579520*epsilon**3) - 1417/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","29910":"149*f_3/(2488320*epsilon) - 67*f_5/(622080*epsilon) - 7*pi**4/(8294400*epsilon) + 98233/(1612431360*epsilon) + f_3/(34560*epsilon**2) + 3709/(107495424*epsilon**2) - 14387/(89579520*epsilon**3) - 1417/(7464960*epsilon**4) + 47/(124416*epsilon**5) - 1/(5760*epsilon**6)","29911":"11*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - 182389/(2902376448*epsilon) + 31*pi**4/(74649600*epsilon) + f_3/(77760*epsilon**2) + 242551/(2418647040*epsilon**2) - 44533/(268738560*epsilon**3) + 9773/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","29912":"11*f_3/(829440*epsilon) - 7*f_5/(207360*epsilon) - 182389/(2902376448*epsilon) + 31*pi**4/(74649600*epsilon) + f_3/(77760*epsilon**2) + 242551/(2418647040*epsilon**2) - 44533/(268738560*epsilon**3) + 9773/(67184640*epsilon**4) - 377/(5598720*epsilon**5) + 7/(466560*epsilon**6)","29913":"f_3**2/(180*epsilon) - 4457*f_3/(207360*epsilon) - f_5/(1920*epsilon) - pi**4/(414720*epsilon) + 10117/(552960*epsilon) - f_3**2/(120*epsilon**2) + 29*f_3/(720*epsilon**2) - 14/(405*epsilon**2) - f_3/(48*epsilon**3) + 767/(34560*epsilon**3) - 11/(2880*epsilon**4)","29914":"f_3**2/(180*epsilon) - 4457*f_3/(207360*epsilon) - f_5/(1920*epsilon) - pi**4/(414720*epsilon) + 10117/(552960*epsilon) - f_3**2/(120*epsilon**2) + 29*f_3/(720*epsilon**2) - 14/(405*epsilon**2) - f_3/(48*epsilon**3) + 767/(34560*epsilon**3) - 11/(2880*epsilon**4)","29915":"f_3**2/(720*epsilon) + 1417*f_3/(20736*epsilon) + 349*f_5/(8640*epsilon) - 49*f_7/(384*epsilon) + 31/(311040*epsilon) + pi**4/(69120*epsilon) - 17*f_3/(192*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(86400*epsilon**2) + 37/(2880*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","29916":"f_3**2/(720*epsilon) + 1417*f_3/(20736*epsilon) + 349*f_5/(8640*epsilon) - 49*f_7/(384*epsilon) + 31/(311040*epsilon) + pi**4/(69120*epsilon) - 17*f_3/(192*epsilon**2) - f_5/(16*epsilon**2) + 49*f_7/(320*epsilon**2) - pi**4/(86400*epsilon**2) + 37/(2880*epsilon**2) + 7*f_3/(360*epsilon**3) - 7/(1080*epsilon**3)","29917":"47*f_3**2/(2160*epsilon) - 16817*f_3/(311040*epsilon) - 11*f_5/(8640*epsilon) - 7*f_7/(960*epsilon) + pi**4/(23040*epsilon) + 7859/(207360*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(360*epsilon**2) - 2491/(77760*epsilon**2) - pi**4/(12960*epsilon**2) - f_3/(108*epsilon**3) + 1/(90*epsilon**3) - 1/(540*epsilon**4)","29918":"47*f_3**2/(2160*epsilon) - 16817*f_3/(311040*epsilon) - 11*f_5/(8640*epsilon) - 7*f_7/(960*epsilon) + pi**4/(23040*epsilon) + 7859/(207360*epsilon) - f_3**2/(60*epsilon**2) + 19*f_3/(360*epsilon**2) - 2491/(77760*epsilon**2) - pi**4/(12960*epsilon**2) - f_3/(108*epsilon**3) + 1/(90*epsilon**3) - 1/(540*epsilon**4)","29919":"f_3**2/(720*epsilon) + 8789*f_3/(51840*epsilon) + 109*f_5/(720*epsilon) - 637*f_7/(1920*epsilon) - 4217/(155520*epsilon) + pi**4/(34560*epsilon) - 17*f_3/(96*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) - pi**4/(43200*epsilon**2) + 143/(4320*epsilon**2) + 7*f_3/(180*epsilon**3) - 7/(540*epsilon**3)","29920":"f_3**2/(720*epsilon) + 8789*f_3/(51840*epsilon) + 109*f_5/(720*epsilon) - 637*f_7/(1920*epsilon) - 4217/(155520*epsilon) + pi**4/(34560*epsilon) - 17*f_3/(96*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) - pi**4/(43200*epsilon**2) + 143/(4320*epsilon**2) + 7*f_3/(180*epsilon**3) - 7/(540*epsilon**3)","29921":"-59*f_3**2/(720*epsilon) + f_3*f_5/(12*epsilon) + 1879*f_3/(5184*epsilon) + 673*f_5/(4320*epsilon) - 931*f_7/(1920*epsilon) - 1267/(15552*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 7/(180*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","29922":"-59*f_3**2/(720*epsilon) + f_3*f_5/(12*epsilon) + 1879*f_3/(5184*epsilon) + 673*f_5/(4320*epsilon) - 931*f_7/(1920*epsilon) - 1267/(15552*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 7/(180*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","29923":"f_3**2/(240*epsilon) - 1343*f_3/(103680*epsilon) + 13*f_5/(4320*epsilon) + 13*pi**4/(518400*epsilon) + 13609/(4976640*epsilon) - f_3**2/(120*epsilon**2) + 157*f_3/(5760*epsilon**2) - 193/(12960*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + 21/(1280*epsilon**3) - 11/(2880*epsilon**4)","29924":"f_3**2/(240*epsilon) - 1343*f_3/(103680*epsilon) + 13*f_5/(4320*epsilon) + 13*pi**4/(518400*epsilon) + 13609/(4976640*epsilon) - f_3**2/(120*epsilon**2) + 157*f_3/(5760*epsilon**2) - 193/(12960*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + 21/(1280*epsilon**3) - 11/(2880*epsilon**4)","29925":"-5663/(4837294080*epsilon) + 5261/(403107840*epsilon**2) + 409/(89579520*epsilon**3) - 3047/(67184640*epsilon**4) + 211/(5598720*epsilon**5) - 1/(93312*epsilon**6)","29926":"637*f_3/(33592320*epsilon) - f_5/(622080*epsilon) - 31*pi**4/(335923200*epsilon) + 10103/(1451188224*epsilon) - 31*f_3/(2799360*epsilon**2) - 140183/(4837294080*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 3407/(67184640*epsilon**3) - 11/(233280*epsilon**4) + 31/(1399680*epsilon**5) - 1/(233280*epsilon**6)","29927":"-181*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) + pi**4/(4147200*epsilon) + 416399/(9674588160*epsilon) - 37*f_3/(622080*epsilon**2) - 4747/(1612431360*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 13939/(67184640*epsilon**3) + 1633/(3732480*epsilon**4) - 17/(58320*epsilon**5) + 1/(12960*epsilon**6)","29928":"-181*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) + pi**4/(4147200*epsilon) + 416399/(9674588160*epsilon) - 37*f_3/(622080*epsilon**2) - 4747/(1612431360*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 13939/(67184640*epsilon**3) + 1633/(3732480*epsilon**4) - 17/(58320*epsilon**5) + 1/(12960*epsilon**6)","29929":"-f_3**2/(51840*epsilon) - 35101*f_3/(22394880*epsilon) - 113*f_5/(311040*epsilon) - pi**6/(39191040*epsilon) + 551*pi**4/(223948800*epsilon) + 1085809/(537477120*epsilon) + 485*f_3/(373248*epsilon**2) + f_5/(4320*epsilon**2) - 51113/(22394880*epsilon**2) - 23*pi**4/(6220800*epsilon**2) - 23*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 1195/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 49/(62208*epsilon**4) + 1/(5184*epsilon**5)","29930":"-f_3**2/(51840*epsilon) - 35101*f_3/(22394880*epsilon) - 113*f_5/(311040*epsilon) - pi**6/(39191040*epsilon) + 551*pi**4/(223948800*epsilon) + 1085809/(537477120*epsilon) + 485*f_3/(373248*epsilon**2) + f_5/(4320*epsilon**2) - 51113/(22394880*epsilon**2) - 23*pi**4/(6220800*epsilon**2) - 23*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 1195/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 49/(62208*epsilon**4) + 1/(5184*epsilon**5)","29931":"-19*f_3**2/(51840*epsilon) - 33439*f_3/(11197440*epsilon) - 637*f_5/(933120*epsilon) + pi**6/(9797760*epsilon) + 961*pi**4/(67184640*epsilon) + 351647/(40310784*epsilon) + 2213*f_3/(2799360*epsilon**2) + 7*f_5/(77760*epsilon**2) - 817/(103680*epsilon**2) - 91*pi**4/(27993600*epsilon**2) - 91*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 107/(34992*epsilon**3) + f_3/(19440*epsilon**4) - 91/(116640*epsilon**4) + 1/(9720*epsilon**5)","29932":"379*f_3/(2099520*epsilon) + 7*f_5/(1866240*epsilon) + 13*pi**4/(55987200*epsilon) + 86500831/(43535646720*epsilon) - 41*f_3/(373248*epsilon**2) - 2677777/(1813985280*epsilon**2) - pi**4/(11197440*epsilon**2) + f_3/(46656*epsilon**3) + 4037/(6718464*epsilon**3) - 1693/(10077696*epsilon**4) + 13/(419904*epsilon**5) - 1/(349920*epsilon**6)","29933":"-19*f_3**2/(103680*epsilon) - 37219*f_3/(22394880*epsilon) - 637*f_5/(1866240*epsilon) + pi**6/(19595520*epsilon) + 4157*pi**4/(671846400*epsilon) + 56161/(25194240*epsilon) + 2861*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 115811/(44789760*epsilon**2) - 91*pi**4/(55987200*epsilon**2) - 91*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 9661/(5598720*epsilon**3) + f_3/(38880*epsilon**4) - 781/(933120*epsilon**4) + 1/(4860*epsilon**5)","29934":"-19*f_3**2/(103680*epsilon) - 37219*f_3/(22394880*epsilon) - 637*f_5/(1866240*epsilon) + pi**6/(19595520*epsilon) + 4157*pi**4/(671846400*epsilon) + 56161/(25194240*epsilon) + 2861*f_3/(5598720*epsilon**2) + 7*f_5/(155520*epsilon**2) - 115811/(44789760*epsilon**2) - 91*pi**4/(55987200*epsilon**2) - 91*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 9661/(5598720*epsilon**3) + f_3/(38880*epsilon**4) - 781/(933120*epsilon**4) + 1/(4860*epsilon**5)","29935":"f_3**2/(25920*epsilon) - 229*f_3/(995328*epsilon) - 5*f_5/(93312*epsilon) + 1165/(161243136*epsilon) + pi**6/(26127360*epsilon) + 511*pi**4/(1343692800*epsilon) + 977*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 4631/(14929920*epsilon**2) + pi**4/(4478976*epsilon**2) - 71*f_3/(186624*epsilon**3) - pi**4/(9331200*epsilon**3) + 193/(233280*epsilon**3) + 19*f_3/(77760*epsilon**4) - 169/(186624*epsilon**4) + 13/(38880*epsilon**5)","29936":"f_3**2/(25920*epsilon) - 229*f_3/(995328*epsilon) - 5*f_5/(93312*epsilon) + 1165/(161243136*epsilon) + pi**6/(26127360*epsilon) + 511*pi**4/(1343692800*epsilon) + 977*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 4631/(14929920*epsilon**2) + pi**4/(4478976*epsilon**2) - 71*f_3/(186624*epsilon**3) - pi**4/(9331200*epsilon**3) + 193/(233280*epsilon**3) + 19*f_3/(77760*epsilon**4) - 169/(186624*epsilon**4) + 13/(38880*epsilon**5)","29937":"7*f_3**2/(8640*epsilon) - 6221*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 10667*f_5/(466560*epsilon) + 359*f_7/(51840*epsilon) - 649/(58320*epsilon) - pi**6/(93312*epsilon) + 11*pi**4/(518400*epsilon) - f_3**2/(6480*epsilon**2) + 11*f_3/(1440*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(77760*epsilon**2) + pi**6/(489888*epsilon**2) + 133/(15552*epsilon**2) - f_3/(648*epsilon**3) + f_5/(648*epsilon**3) - 11/(3240*epsilon**3) + 1/(1080*epsilon**4)","29938":"-37*f_3**2/(360*epsilon) + 5*f_3*f_5/(48*epsilon) + 10451*f_3/(25920*epsilon) + 71*f_5/(540*epsilon) - 931*f_7/(1920*epsilon) - 7631/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 11/(270*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","29939":"-37*f_3**2/(360*epsilon) + 5*f_3*f_5/(48*epsilon) + 10451*f_3/(25920*epsilon) + 71*f_5/(540*epsilon) - 931*f_7/(1920*epsilon) - 7631/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 11/(270*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","29940":"-79*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(777600*epsilon) + 7399*f_3/(466560*epsilon) + 9617*f_5/(466560*epsilon) + 79*f_7/(17280*epsilon) - 81799/(1866240*epsilon) + pi**4/(129600*epsilon) + pi**6/(139968*epsilon) + 61*f_3**2/(12960*epsilon**2) - 19*f_3/(4320*epsilon**2) - 175*f_5/(5184*epsilon**2) - pi**6/(979776*epsilon**2) - pi**4/(194400*epsilon**2) + 713/(20736*epsilon**2) - f_3/(1620*epsilon**3) + 7*f_5/(648*epsilon**3) - 31/(3240*epsilon**3) + 1/(1080*epsilon**4)","29941":"-79*f_3**2/(12960*epsilon) - 11*pi**4*f_3/(777600*epsilon) + 7399*f_3/(466560*epsilon) + 9617*f_5/(466560*epsilon) + 79*f_7/(17280*epsilon) - 81799/(1866240*epsilon) + pi**4/(129600*epsilon) + pi**6/(139968*epsilon) + 61*f_3**2/(12960*epsilon**2) - 19*f_3/(4320*epsilon**2) - 175*f_5/(5184*epsilon**2) - pi**6/(979776*epsilon**2) - pi**4/(194400*epsilon**2) + 713/(20736*epsilon**2) - f_3/(1620*epsilon**3) + 7*f_5/(648*epsilon**3) - 31/(3240*epsilon**3) + 1/(1080*epsilon**4)","29942":"-23*f_3**2/(17280*epsilon) + 895*f_3/(165888*epsilon) + 707*f_5/(622080*epsilon) - 570653/(134369280*epsilon) - 3259*pi**4/(223948800*epsilon) - pi**6/(3265920*epsilon) - 6499*f_3/(1866240*epsilon**2) - 7*f_5/(25920*epsilon**2) + 101*pi**4/(18662400*epsilon**2) + 2077/(414720*epsilon**2) + 101*f_3/(155520*epsilon**3) - 3247/(933120*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 209/(77760*epsilon**4) - 1/(810*epsilon**5)","29943":"-23*f_3**2/(17280*epsilon) + 895*f_3/(165888*epsilon) + 707*f_5/(622080*epsilon) - 570653/(134369280*epsilon) - 3259*pi**4/(223948800*epsilon) - pi**6/(3265920*epsilon) - 6499*f_3/(1866240*epsilon**2) - 7*f_5/(25920*epsilon**2) + 101*pi**4/(18662400*epsilon**2) + 2077/(414720*epsilon**2) + 101*f_3/(155520*epsilon**3) - 3247/(933120*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 209/(77760*epsilon**4) - 1/(810*epsilon**5)","29944":"-23*f_3**2/(8640*epsilon) + 5039*f_3/(414720*epsilon) + 707*f_5/(311040*epsilon) - 110897/(6718464*epsilon) - 1477*pi**4/(111974400*epsilon) - pi**6/(1632960*epsilon) - 7957*f_3/(933120*epsilon**2) - 7*f_5/(12960*epsilon**2) + 101*pi**4/(9331200*epsilon**2) + 1373/(93312*epsilon**2) + 101*f_3/(77760*epsilon**3) - 3019/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 101/(38880*epsilon**4) - 1/(1620*epsilon**5)","29945":"5029*f_3/(11197440*epsilon) + 23*f_5/(207360*epsilon) - 28532707/(7255941120*epsilon) + 253*pi**4/(111974400*epsilon) - 823*f_3/(1866240*epsilon**2) - 23*pi**4/(18662400*epsilon**2) + 182045/(60466176*epsilon**2) + 11*f_3/(77760*epsilon**3) - 92239/(67184640*epsilon**3) + 823/(1679616*epsilon**4) - 179/(1399680*epsilon**5) + 1/(58320*epsilon**6)","29946":"151*f_3**2/(12960*epsilon) - 11581*f_3/(311040*epsilon) + pi**4*f_3/(43200*epsilon) - 23*f_5/(5760*epsilon) - 7*f_7/(1920*epsilon) - 11*pi**4/(345600*epsilon) + 43381/(1244160*epsilon) - f_3**2/(108*epsilon**2) + f_3/(32*epsilon**2) - 457/(15552*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(144*epsilon**3) + 11/(1296*epsilon**3) - 1/(864*epsilon**4)","29947":"151*f_3**2/(12960*epsilon) - 11581*f_3/(311040*epsilon) + pi**4*f_3/(43200*epsilon) - 23*f_5/(5760*epsilon) - 7*f_7/(1920*epsilon) - 11*pi**4/(345600*epsilon) + 43381/(1244160*epsilon) - f_3**2/(108*epsilon**2) + f_3/(32*epsilon**2) - 457/(15552*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(144*epsilon**3) + 11/(1296*epsilon**3) - 1/(864*epsilon**4)","29948":"2*f_3**2/(45*epsilon) - f_3*f_5/(24*epsilon) + 943*f_3/(5184*epsilon) + 301*f_5/(1440*epsilon) - 147*f_7/(320*epsilon) - pi**4/(86400*epsilon) + 829/(77760*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + 1/(540*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","29949":"2*f_3**2/(45*epsilon) - f_3*f_5/(24*epsilon) + 943*f_3/(5184*epsilon) + 301*f_5/(1440*epsilon) - 147*f_7/(320*epsilon) - pi**4/(86400*epsilon) + 829/(77760*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + 1/(540*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","29950":"f_3**2/(144*epsilon) - 21*f_3/(2560*epsilon) - 31*f_5/(8640*epsilon) + 71/(207360*epsilon) + 91*pi**4/(2073600*epsilon) - f_3**2/(120*epsilon**2) + 11*f_3/(480*epsilon**2) - 11/(1920*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 17/(2160*epsilon**3) - 1/(480*epsilon**4)","29951":"f_3**2/(144*epsilon) - 21*f_3/(2560*epsilon) - 31*f_5/(8640*epsilon) + 71/(207360*epsilon) + 91*pi**4/(2073600*epsilon) - f_3**2/(120*epsilon**2) + 11*f_3/(480*epsilon**2) - 11/(1920*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 17/(2160*epsilon**3) - 1/(480*epsilon**4)","29952":"-7*f_3**2/(1728*epsilon) + 127*f_3/(116640*epsilon) + pi**4*f_3/(77760*epsilon) + 12071*f_5/(466560*epsilon) + 19*f_7/(2592*epsilon) - 22439/(933120*epsilon) - pi**6/(93312*epsilon) + pi**4/(194400*epsilon) + f_3**2/(1296*epsilon**2) - 43*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) + pi**4/(388800*epsilon**2) + pi**6/(489888*epsilon**2) + 253/(15552*epsilon**2) + f_3/(3240*epsilon**3) + f_5/(648*epsilon**3) - 2/(405*epsilon**3) + 1/(1080*epsilon**4)","29953":"-7*f_3**2/(1728*epsilon) + 127*f_3/(116640*epsilon) + pi**4*f_3/(77760*epsilon) + 12071*f_5/(466560*epsilon) + 19*f_7/(2592*epsilon) - 22439/(933120*epsilon) - pi**6/(93312*epsilon) + pi**4/(194400*epsilon) + f_3**2/(1296*epsilon**2) - 43*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) + pi**4/(388800*epsilon**2) + pi**6/(489888*epsilon**2) + 253/(15552*epsilon**2) + f_3/(3240*epsilon**3) + f_5/(648*epsilon**3) - 2/(405*epsilon**3) + 1/(1080*epsilon**4)","29954":"-77*f_3**2/(17280*epsilon) + 11*pi**4*f_3/(777600*epsilon) + 12853*f_3/(933120*epsilon) + 1615*f_5/(186624*epsilon) + 317*f_7/(103680*epsilon) - 6121/(311040*epsilon) - pi**6/(186624*epsilon) - 17*pi**4/(3110400*epsilon) + 11*f_3**2/(12960*epsilon**2) - 37*f_3/(5184*epsilon**2) - 7*f_5/(1728*epsilon**2) + 7*pi**4/(777600*epsilon**2) + pi**6/(979776*epsilon**2) + 1901/(155520*epsilon**2) + 7*f_3/(6480*epsilon**3) + f_5/(1296*epsilon**3) - 7/(2160*epsilon**3) + 1/(2160*epsilon**4)","29955":"-7*f_3**2/(38880*epsilon) - 7039*f_3/(11197440*epsilon) + f_5/(77760*epsilon) - 13*pi**6/(58786560*epsilon) + 419*pi**4/(111974400*epsilon) + 52109/(14929920*epsilon) + 1861*f_3/(933120*epsilon**2) + 13*f_5/(38880*epsilon**2) - 57913/(11197440*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(777600*epsilon**3) + 551/(186624*epsilon**3) + f_3/(6480*epsilon**4) - 37/(38880*epsilon**4) + 1/(6480*epsilon**5)","29956":"-f_3**2/(540*epsilon) + 13*f_3*f_5/(240*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 25*f_5/(54*epsilon) + 7147*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","29957":"-f_3**2/(540*epsilon) + 13*f_3*f_5/(240*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 25*f_5/(54*epsilon) + 7147*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","29958":"f_3**2/(10*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 5*f_5/(12*epsilon) - 427*f_7/(864*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","29959":"7*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(3600*epsilon) + 3*f_3_5/(80*epsilon) + 13*f_5/(72*epsilon) - 3451*f_7/(17280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(27216*epsilon) - f_3**2/(12*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(192*epsilon**2)","29960":"-2047*f_3/(5598720*epsilon) + f_5/(19440*epsilon) - 37*pi**4/(27993600*epsilon) + 142309/(134369280*epsilon) + 2503*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 259/(69984*epsilon**2) + 83*pi**4/(18662400*epsilon**2) - 37*f_3/(25920*epsilon**3) - pi**4/(388800*epsilon**3) + 1703/(466560*epsilon**3) + f_3/(2160*epsilon**4) - 43/(25920*epsilon**4) + 1/(3240*epsilon**5)","29961":"-2047*f_3/(5598720*epsilon) + f_5/(19440*epsilon) - 37*pi**4/(27993600*epsilon) + 142309/(134369280*epsilon) + 2503*f_3/(1866240*epsilon**2) - f_5/(6480*epsilon**2) - 259/(69984*epsilon**2) + 83*pi**4/(18662400*epsilon**2) - 37*f_3/(25920*epsilon**3) - pi**4/(388800*epsilon**3) + 1703/(466560*epsilon**3) + f_3/(2160*epsilon**4) - 43/(25920*epsilon**4) + 1/(3240*epsilon**5)","29962":"f_3**2/(2160*epsilon) - 9797*f_3/(3732480*epsilon) + 29*f_5/(38880*epsilon) + 397*pi**4/(111974400*epsilon) + pi**6/(2177280*epsilon) + 329443/(134369280*epsilon) + 11*f_3/(19440*epsilon**2) - f_5/(1620*epsilon**2) - 53/(20736*epsilon**2) + pi**4/(583200*epsilon**2) + 29*f_3/(19440*epsilon**3) - 97/(38880*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(810*epsilon**4) + 137/(38880*epsilon**4) - 7/(6480*epsilon**5)","29963":"-13*f_3**2/(1920*epsilon) + 7561*f_3/(373248*epsilon) - 7*f_5/(34560*epsilon) - 232607/(14929920*epsilon) - pi**6/(2177280*epsilon) + 307*pi**4/(18662400*epsilon) - 731*f_3/(77760*epsilon**2) + f_5/(4320*epsilon**2) + 22247/(1866240*epsilon**2) - 5*f_3/(648*epsilon**3) - pi**4/(64800*epsilon**3) + 479/(51840*epsilon**3) + f_3/(135*epsilon**4) - 151/(12960*epsilon**4) + 7/(2160*epsilon**5)","29964":"-13*f_3**2/(1920*epsilon) + 7561*f_3/(373248*epsilon) - 7*f_5/(34560*epsilon) - 232607/(14929920*epsilon) - pi**6/(2177280*epsilon) + 307*pi**4/(18662400*epsilon) - 731*f_3/(77760*epsilon**2) + f_5/(4320*epsilon**2) + 22247/(1866240*epsilon**2) - 5*f_3/(648*epsilon**3) - pi**4/(64800*epsilon**3) + 479/(51840*epsilon**3) + f_3/(135*epsilon**4) - 151/(12960*epsilon**4) + 7/(2160*epsilon**5)","29965":"-17*f_3**2/(5760*epsilon) + 1153*f_3/(138240*epsilon) - 43*f_5/(11520*epsilon) - 631*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 21979/(17915904*epsilon) - 701*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(172800*epsilon**2) + 2005/(497664*epsilon**2) - f_3/(1440*epsilon**3) - 1981/(622080*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","29966":"-17*f_3**2/(5760*epsilon) + 1153*f_3/(138240*epsilon) - 43*f_5/(11520*epsilon) - 631*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 21979/(17915904*epsilon) - 701*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(172800*epsilon**2) + 2005/(497664*epsilon**2) - f_3/(1440*epsilon**3) - 1981/(622080*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 13/(3456*epsilon**4) + 7/(2160*epsilon**5)","29967":"f_3**2/(48*epsilon) - 5699*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) - 89*f_5/(9720*epsilon) - 67*f_7/(3456*epsilon) - 11*pi**4/(259200*epsilon) + pi**6/(54432*epsilon) + 22867/(311040*epsilon) - 67*f_3**2/(4320*epsilon**2) + 41*f_3/(1080*epsilon**2) + 29*f_5/(864*epsilon**2) - 1153/(25920*epsilon**2) - 5*pi**6/(326592*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 5*f_5/(432*epsilon**3) + 19/(1728*epsilon**3) - 1/(720*epsilon**4)","29968":"f_3**2/(48*epsilon) - 5699*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) - 89*f_5/(9720*epsilon) - 67*f_7/(3456*epsilon) - 11*pi**4/(259200*epsilon) + pi**6/(54432*epsilon) + 22867/(311040*epsilon) - 67*f_3**2/(4320*epsilon**2) + 41*f_3/(1080*epsilon**2) + 29*f_5/(864*epsilon**2) - 1153/(25920*epsilon**2) - 5*pi**6/(326592*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 5*f_5/(432*epsilon**3) + 19/(1728*epsilon**3) - 1/(720*epsilon**4)","29969":"7*f_3**2/(720*epsilon) - 4781*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 2587*f_5/(38880*epsilon) - 281*f_7/(17280*epsilon) + 31*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 13*f_3/(180*epsilon**2) - 13*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","29970":"7*f_3**2/(720*epsilon) - 4781*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 2587*f_5/(38880*epsilon) - 281*f_7/(17280*epsilon) + 31*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 13*f_3/(180*epsilon**2) - 13*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","29971":"7*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 1871*f_3/(7776*epsilon) - 2195*f_5/(7776*epsilon) - 83*f_7/(17280*epsilon) - pi**6/(23328*epsilon) + pi**4/(4800*epsilon) + 2339/(77760*epsilon) + f_3**2/(270*epsilon**2) - 73*f_3/(270*epsilon**2) + 19*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) - 11/(540*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","29972":"7*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 1871*f_3/(7776*epsilon) - 2195*f_5/(7776*epsilon) - 83*f_7/(17280*epsilon) - pi**6/(23328*epsilon) + pi**4/(4800*epsilon) + 2339/(77760*epsilon) + f_3**2/(270*epsilon**2) - 73*f_3/(270*epsilon**2) + 19*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) - 11/(540*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","29973":"23*f_3**2/(4320*epsilon) - 18949*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 6173*f_5/(77760*epsilon) + 599*f_7/(17280*epsilon) - 181*pi**4/(518400*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(96*epsilon**2) - 25*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","29974":"23*f_3**2/(4320*epsilon) - 18949*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 6173*f_5/(77760*epsilon) + 599*f_7/(17280*epsilon) - 181*pi**4/(518400*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(96*epsilon**2) - 25*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","29975":"-19*f_3**2/(2880*epsilon) + pi**4*f_3/(129600*epsilon) + 28583*f_3/(155520*epsilon) - 5767*f_5/(31104*epsilon) + 61*f_7/(17280*epsilon) - 13*pi**6/(217728*epsilon) + 7*pi**4/(20736*epsilon) - f_3**2/(432*epsilon**2) - 155*f_3/(864*epsilon**2) + 175*f_5/(864*epsilon**2) - pi**4/(5184*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 5*f_3/(108*epsilon**3) - 5*f_5/(108*epsilon**3)","29976":"-19*f_3**2/(2880*epsilon) + pi**4*f_3/(129600*epsilon) + 28583*f_3/(155520*epsilon) - 5767*f_5/(31104*epsilon) + 61*f_7/(17280*epsilon) - 13*pi**6/(217728*epsilon) + 7*pi**4/(20736*epsilon) - f_3**2/(432*epsilon**2) - 155*f_3/(864*epsilon**2) + 175*f_5/(864*epsilon**2) - pi**4/(5184*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 5*f_3/(108*epsilon**3) - 5*f_5/(108*epsilon**3)","29977":"-49*f_3**2/(1440*epsilon) - pi**4*f_3/(3600*epsilon) + 91*f_3/(720*epsilon) + 17*f_5/(864*epsilon) - 203*f_7/(1920*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","29978":"-f_3**2/(1080*epsilon) - pi**4*f_3/(129600*epsilon) + 164*f_3/(1215*epsilon) - 2677*f_5/(15552*epsilon) - 1601*f_7/(17280*epsilon) + pi**6/(81648*epsilon) + 4687/(51840*epsilon) + f_3**2/(432*epsilon**2) - 7*f_3/(72*epsilon**2) + 23*f_5/(144*epsilon**2) - 661/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","29979":"-f_3**2/(1080*epsilon) - pi**4*f_3/(129600*epsilon) + 164*f_3/(1215*epsilon) - 2677*f_5/(15552*epsilon) - 1601*f_7/(17280*epsilon) + pi**6/(81648*epsilon) + 4687/(51840*epsilon) + f_3**2/(432*epsilon**2) - 7*f_3/(72*epsilon**2) + 23*f_5/(144*epsilon**2) - 661/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","29980":"-f_3**2/(60*epsilon) + 23*f_3*f_5/(240*epsilon) - 103*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 133*f_5/(432*epsilon) + 343*f_7/(640*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","29981":"-f_3**2/(60*epsilon) + 23*f_3*f_5/(240*epsilon) - 103*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 133*f_5/(432*epsilon) + 343*f_7/(640*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","29982":"143*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 43*f_5/(144*epsilon) - 287*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","29983":"143*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 43*f_5/(144*epsilon) - 287*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","29984":"7*f_3**2/(432*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 37*f_5/(144*epsilon) - 7*f_7/(1728*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","29985":"7*f_3**2/(432*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 37*f_5/(144*epsilon) - 7*f_7/(1728*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","29986":"f_3**2/(17280*epsilon) - 1601*f_3/(2799360*epsilon) - f_5/(58320*epsilon) - 1049*pi**4/(671846400*epsilon) - pi**6/(26127360*epsilon) + 29333/(25194240*epsilon) + 3671*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - 10399/(4478976*epsilon**2) + 293*pi**4/(111974400*epsilon**2) - 109*f_3/(116640*epsilon**3) - 7*pi**4/(4665600*epsilon**3) + 8959/(3732480*epsilon**3) + 13*f_3/(38880*epsilon**4) - 569/(466560*epsilon**4) + 19/(77760*epsilon**5)","29987":"f_3**2/(17280*epsilon) - 1601*f_3/(2799360*epsilon) - f_5/(58320*epsilon) - 1049*pi**4/(671846400*epsilon) - pi**6/(26127360*epsilon) + 29333/(25194240*epsilon) + 3671*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - 10399/(4478976*epsilon**2) + 293*pi**4/(111974400*epsilon**2) - 109*f_3/(116640*epsilon**3) - 7*pi**4/(4665600*epsilon**3) + 8959/(3732480*epsilon**3) + 13*f_3/(38880*epsilon**4) - 569/(466560*epsilon**4) + 19/(77760*epsilon**5)","29988":"-f_3**2/(1440*epsilon) + 25349*f_3/(3732480*epsilon) - f_5/(4320*epsilon) - 48247/(14929920*epsilon) - 707*pi**4/(37324800*epsilon) - pi**6/(725760*epsilon) - 1423*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) + 2585/(1492992*epsilon**2) + pi**4/(23040*epsilon**2) - 43*f_3/(2592*epsilon**3) - 7*pi**4/(129600*epsilon**3) + 4433/(207360*epsilon**3) + 13*f_3/(1080*epsilon**4) - 959/(51840*epsilon**4) + 19/(4320*epsilon**5)","29989":"-f_3**2/(1440*epsilon) + 25349*f_3/(3732480*epsilon) - f_5/(4320*epsilon) - 48247/(14929920*epsilon) - 707*pi**4/(37324800*epsilon) - pi**6/(725760*epsilon) - 1423*f_3/(311040*epsilon**2) - f_5/(1080*epsilon**2) + 2585/(1492992*epsilon**2) + pi**4/(23040*epsilon**2) - 43*f_3/(2592*epsilon**3) - 7*pi**4/(129600*epsilon**3) + 4433/(207360*epsilon**3) + 13*f_3/(1080*epsilon**4) - 959/(51840*epsilon**4) + 19/(4320*epsilon**5)","29990":"-f_3**2/(6480*epsilon) + f_3/(6480*epsilon) + f_5/(216*epsilon) - 1049/(155520*epsilon) - pi**4/(388800*epsilon) + pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) + f_3/(4320*epsilon**2) - 5*f_5/(288*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(129600*epsilon**2) + 31/(1296*epsilon**2) - f_3/(270*epsilon**3) + f_5/(54*epsilon**3) - 137/(6480*epsilon**3) + 1/(180*epsilon**4)","29991":"-f_3**2/(6480*epsilon) + f_3/(6480*epsilon) + f_5/(216*epsilon) - 1049/(155520*epsilon) - pi**4/(388800*epsilon) + pi**6/(489888*epsilon) + f_3**2/(2160*epsilon**2) + f_3/(4320*epsilon**2) - 5*f_5/(288*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(129600*epsilon**2) + 31/(1296*epsilon**2) - f_3/(270*epsilon**3) + f_5/(54*epsilon**3) - 137/(6480*epsilon**3) + 1/(180*epsilon**4)","29992":"29*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 901*f_3/(51840*epsilon) - 2627*f_5/(77760*epsilon) - f_7/(36*epsilon) - 17*pi**6/(326592*epsilon) + 47*pi**4/(518400*epsilon) + 145757/(1866240*epsilon) - f_3**2/(216*epsilon**2) - 35*f_3/(864*epsilon**2) + 65*f_5/(432*epsilon**2) - 4259/(31104*epsilon**2) - pi**4/(8640*epsilon**2) + 5*pi**6/(81648*epsilon**2) + f_3/(36*epsilon**3) - 5*f_5/(54*epsilon**3) + 83/(1296*epsilon**3) - 1/(108*epsilon**4)","29993":"-23*f_3**2/(864*epsilon) - 4681*f_3/(38880*epsilon) - pi**4*f_3/(6480*epsilon) + 10799*f_5/(77760*epsilon) + 67*f_7/(1440*epsilon) + pi**6/(326592*epsilon) + pi**4/(7200*epsilon) + 19*f_3**2/(540*epsilon**2) + 103*f_3/(1080*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","29994":"-23*f_3**2/(864*epsilon) - 4681*f_3/(38880*epsilon) - pi**4*f_3/(6480*epsilon) + 10799*f_5/(77760*epsilon) + 67*f_7/(1440*epsilon) + pi**6/(326592*epsilon) + pi**4/(7200*epsilon) + 19*f_3**2/(540*epsilon**2) + 103*f_3/(1080*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","29995":"-f_3**2/(90*epsilon) + 23*f_3*f_5/(240*epsilon) - 41*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 11*f_5/(48*epsilon) + 49*f_7/(128*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","29996":"-f_3**2/(90*epsilon) + 23*f_3*f_5/(240*epsilon) - 41*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 11*f_5/(48*epsilon) + 49*f_7/(128*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","29997":"-f_3**2/(15*epsilon) - pi**4*f_3/(3600*epsilon) + 37*f_3/(180*epsilon) - f_5/(36*epsilon) - 7*f_7/(64*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","29998":"7*f_3**2/(4320*epsilon) + 3013*f_3/(77760*epsilon) - 311*f_5/(17280*epsilon) - 179/(7290*epsilon) - 37*pi**6/(3265920*epsilon) + 5*pi**4/(124416*epsilon) - 227*f_3/(6480*epsilon**2) + 37*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2647/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 11/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","29999":"7*f_3**2/(4320*epsilon) + 3013*f_3/(77760*epsilon) - 311*f_5/(17280*epsilon) - 179/(7290*epsilon) - 37*pi**6/(3265920*epsilon) + 5*pi**4/(124416*epsilon) - 227*f_3/(6480*epsilon**2) + 37*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2647/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 11/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30000":"41*f_3**2/(38880*epsilon) + 39121*f_3/(8398080*epsilon) + 263*f_5/(466560*epsilon) - 84407/(12597120*epsilon) + pi**6/(29393280*epsilon) + 661*pi**4/(20995200*epsilon) - 277*f_3/(46656*epsilon**2) - f_5/(3888*epsilon**2) - 19*pi**4/(699840*epsilon**2) + 1/(162*epsilon**2) + 43*f_3/(11664*epsilon**3) - 41/(17496*epsilon**3) + pi**4/(116640*epsilon**3) - f_3/(972*epsilon**4) + 1/(2916*epsilon**4)","30001":"-f_3**2/(5760*epsilon) + 13*f_3/(497664*epsilon) + 5*f_5/(15552*epsilon) - 287*pi**4/(111974400*epsilon) + pi**6/(8709120*epsilon) + 84587/(67184640*epsilon) - 19*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 11321/(14929920*epsilon**2) + pi**4/(933120*epsilon**2) + 11*f_3/(7776*epsilon**3) - 421/(155520*epsilon**3) + pi**4/(622080*epsilon**3) - 7*f_3/(5184*epsilon**4) + 251/(62208*epsilon**4) - 1/(648*epsilon**5)","30002":"-f_3**2/(5760*epsilon) + 13*f_3/(497664*epsilon) + 5*f_5/(15552*epsilon) - 287*pi**4/(111974400*epsilon) + pi**6/(8709120*epsilon) + 84587/(67184640*epsilon) - 19*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 11321/(14929920*epsilon**2) + pi**4/(933120*epsilon**2) + 11*f_3/(7776*epsilon**3) - 421/(155520*epsilon**3) + pi**4/(622080*epsilon**3) - 7*f_3/(5184*epsilon**4) + 251/(62208*epsilon**4) - 1/(648*epsilon**5)","30003":"-1151*f_3/(466560*epsilon) - f_5/(5184*epsilon) - 550979/(906992640*epsilon) - 29*pi**4/(13996800*epsilon) + 359*f_3/(233280*epsilon**2) + pi**4/(1555200*epsilon**2) + 136057/(120932352*epsilon**2) - f_3/(3240*epsilon**3) - 35477/(33592320*epsilon**3) + 865/(1679616*epsilon**4) - 97/(699840*epsilon**5) + 1/(58320*epsilon**6)","30004":"47*f_3**2/(8640*epsilon) - 439*f_3/(31104*epsilon) + 203*f_5/(77760*epsilon) - 271*pi**4/(6998400*epsilon) - pi**6/(1632960*epsilon) + 132377/(33592320*epsilon) + 229*f_3/(29160*epsilon**2) - 7*f_5/(12960*epsilon**2) + 29*pi**4/(2332800*epsilon**2) + 257/(93312*epsilon**2) + 29*f_3/(19440*epsilon**3) - 1427/(233280*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 29/(9720*epsilon**4) - 1/(1620*epsilon**5)","30005":"-f_3**2/(360*epsilon) - pi**4*f_3/(129600*epsilon) + 43*f_3/(2592*epsilon) + 103*f_5/(19440*epsilon) + 359*f_7/(17280*epsilon) - 31501/(466560*epsilon) - pi**4/(12960*epsilon) + pi**6/(27216*epsilon) + f_3**2/(432*epsilon**2) - f_3/(90*epsilon**2) + 5*f_5/(432*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(14400*epsilon**2) + 589/(19440*epsilon**2) + f_3/(120*epsilon**3) - 5*f_5/(216*epsilon**3) + 353/(12960*epsilon**3) - 19/(1080*epsilon**4)","30006":"-f_3**2/(360*epsilon) - pi**4*f_3/(129600*epsilon) + 43*f_3/(2592*epsilon) + 103*f_5/(19440*epsilon) + 359*f_7/(17280*epsilon) - 31501/(466560*epsilon) - pi**4/(12960*epsilon) + pi**6/(27216*epsilon) + f_3**2/(432*epsilon**2) - f_3/(90*epsilon**2) + 5*f_5/(432*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(14400*epsilon**2) + 589/(19440*epsilon**2) + f_3/(120*epsilon**3) - 5*f_5/(216*epsilon**3) + 353/(12960*epsilon**3) - 19/(1080*epsilon**4)","30007":"5*f_3**2/(3456*epsilon) - 649*f_3/(207360*epsilon) + 13*f_5/(2160*epsilon) - 41423/(7464960*epsilon) - 71*pi**4/(18662400*epsilon) + pi**6/(1306368*epsilon) - 2677*f_3/(311040*epsilon**2) - 7*f_5/(2880*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 43193/(3732480*epsilon**2) + f_3/(144*epsilon**3) - 2443/(311040*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 73/(25920*epsilon**4) - 1/(2160*epsilon**5)","30008":"5*f_3**2/(3456*epsilon) - 649*f_3/(207360*epsilon) + 13*f_5/(2160*epsilon) - 41423/(7464960*epsilon) - 71*pi**4/(18662400*epsilon) + pi**6/(1306368*epsilon) - 2677*f_3/(311040*epsilon**2) - 7*f_5/(2880*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 43193/(3732480*epsilon**2) + f_3/(144*epsilon**3) - 2443/(311040*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 73/(25920*epsilon**4) - 1/(2160*epsilon**5)","30009":"-49*f_3**2/(103680*epsilon) + 2471*f_3/(414720*epsilon) + 59*f_5/(12960*epsilon) - 183311/(14929920*epsilon) + 133*pi**4/(37324800*epsilon) + pi**6/(1119744*epsilon) - 4717*f_3/(622080*epsilon**2) - 163*f_5/(51840*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 88913/(7464960*epsilon**2) + f_3/(288*epsilon**3) - 3163/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 73/(51840*epsilon**4) - 1/(4320*epsilon**5)","30010":"-49*f_3**2/(103680*epsilon) + 2471*f_3/(414720*epsilon) + 59*f_5/(12960*epsilon) - 183311/(14929920*epsilon) + 133*pi**4/(37324800*epsilon) + pi**6/(1119744*epsilon) - 4717*f_3/(622080*epsilon**2) - 163*f_5/(51840*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 88913/(7464960*epsilon**2) + f_3/(288*epsilon**3) - 3163/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 73/(51840*epsilon**4) - 1/(4320*epsilon**5)","30011":"f_3**2/(8640*epsilon) + pi**4*f_3/(259200*epsilon) + 21*f_3/(1280*epsilon) - 1415*f_5/(31104*epsilon) - 359*f_7/(34560*epsilon) - pi**6/(653184*epsilon) - pi**4/(207360*epsilon) + 160777/(3732480*epsilon) - f_3**2/(864*epsilon**2) - 163*f_3/(8640*epsilon**2) + 25*f_5/(432*epsilon**2) - 19523/(311040*epsilon**2) - pi**4/(43200*epsilon**2) + 5*pi**6/(326592*epsilon**2) + 13*f_3/(720*epsilon**3) - 25*f_5/(432*epsilon**3) + 1123/(25920*epsilon**3) - 29/(2160*epsilon**4)","30012":"f_3**2/(8640*epsilon) + pi**4*f_3/(259200*epsilon) + 21*f_3/(1280*epsilon) - 1415*f_5/(31104*epsilon) - 359*f_7/(34560*epsilon) - pi**6/(653184*epsilon) - pi**4/(207360*epsilon) + 160777/(3732480*epsilon) - f_3**2/(864*epsilon**2) - 163*f_3/(8640*epsilon**2) + 25*f_5/(432*epsilon**2) - 19523/(311040*epsilon**2) - pi**4/(43200*epsilon**2) + 5*pi**6/(326592*epsilon**2) + 13*f_3/(720*epsilon**3) - 25*f_5/(432*epsilon**3) + 1123/(25920*epsilon**3) - 29/(2160*epsilon**4)","30013":"-13*f_3**2/(51840*epsilon) + 15301*f_3/(22394880*epsilon) + 49*f_5/(233280*epsilon) - 127*pi**4/(41990400*epsilon) + pi**6/(26127360*epsilon) + 161029/(403107840*epsilon) + 101*f_3/(248832*epsilon**2) - f_5/(7776*epsilon**2) - 821/(559872*epsilon**2) + 13*pi**4/(4478976*epsilon**2) - 23*f_3/(46656*epsilon**3) - pi**4/(933120*epsilon**3) + 301/(248832*epsilon**3) + f_3/(7776*epsilon**4) - 41/(93312*epsilon**4) + 1/(15552*epsilon**5)","30014":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 95*f_3/(3456*epsilon) + 13*f_5/(2160*epsilon) + 7*f_7/(960*epsilon) - 511/(25920*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 73/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30015":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 95*f_3/(3456*epsilon) + 13*f_5/(2160*epsilon) + 7*f_7/(960*epsilon) - 511/(25920*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 73/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30016":"-3*f_3**2/(16*epsilon) + f_3*f_5/(80*epsilon) + 29*f_3/(36*epsilon) + 9*f_3_5/(80*epsilon) + 19*f_5/(144*epsilon) - 1421*f_7/(1920*epsilon) - 2063*pi**8/(60480000*epsilon) - 1/(12*epsilon) + 7*pi**4/(10800*epsilon) + 5*pi**6/(54432*epsilon) - 7*f_3/(18*epsilon**2) - 25*f_5/(72*epsilon**2) + 49*f_7/(64*epsilon**2) + 1/(36*epsilon**2)","30017":"-17*f_3**2/(72*epsilon) - f_3*f_5/(10*epsilon) + 139*f_3/(108*epsilon) + 9*f_3_5/(40*epsilon) + 47*f_5/(144*epsilon) - 49*f_7/(40*epsilon) - 2063*pi**8/(30240000*epsilon) - 7/(54*epsilon) + 7*pi**4/(5400*epsilon) + 5*pi**6/(27216*epsilon) - 7*f_3/(9*epsilon**2) - 25*f_5/(36*epsilon**2) + 49*f_7/(32*epsilon**2) + 1/(18*epsilon**2)","30018":"-11*f_3**2/(360*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(10800*epsilon) + 83*f_3/(540*epsilon) + 3*f_3_5/(80*epsilon) + f_5/(8*epsilon) - 4319*f_7/(17280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(8100*epsilon) + pi**6/(27216*epsilon) - f_3**2/(36*epsilon**2) - 2*f_3/(27*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(192*epsilon**2)","30019":"-11*f_3**2/(3240*epsilon) - 221*f_3/(5832*epsilon) - pi**4*f_3/(194400*epsilon) + 559*f_5/(11664*epsilon) + 319*f_7/(51840*epsilon) - 269/(14580*epsilon) - pi**4/(5400*epsilon) + pi**6/(30618*epsilon) + f_3**2/(648*epsilon**2) + 89*f_3/(1296*epsilon**2) - 35*f_5/(432*epsilon**2) - 5*pi**6/(244944*epsilon**2) + pi**4/(7776*epsilon**2) + 37/(2592*epsilon**2) - 5*f_3/(162*epsilon**3) + 5*f_5/(162*epsilon**3) - 1/(324*epsilon**3)","30020":"-11*f_3**2/(3240*epsilon) - 1097*f_3/(29160*epsilon) - pi**4*f_3/(388800*epsilon) + 581*f_5/(11664*epsilon) + f_7/(216*epsilon) - 413/(29160*epsilon) - 43*pi**4/(388800*epsilon) + 5*pi**6/(244944*epsilon) + f_3**2/(1296*epsilon**2) + 13*f_3/(288*epsilon**2) - 145*f_5/(2592*epsilon**2) - 5*pi**6/(489888*epsilon**2) + pi**4/(15552*epsilon**2) + 5/(576*epsilon**2) - 5*f_3/(324*epsilon**3) + 5*f_5/(324*epsilon**3) - 1/(648*epsilon**3)","30021":"-17*f_3**2/(810*epsilon) - pi**4*f_3/(21600*epsilon) + 2953*f_3/(77760*epsilon) + f_5/(180*epsilon) + 7*f_7/(480*epsilon) - 2927/(77760*epsilon) + 11*pi**4/(129600*epsilon) + f_3**2/(54*epsilon**2) - f_3/(36*epsilon**2) - pi**4/(12960*epsilon**2) + 47/(1944*epsilon**2) + f_3/(108*epsilon**3) - 1/(324*epsilon**3)","30022":"-17*f_3**2/(810*epsilon) - pi**4*f_3/(21600*epsilon) + 2953*f_3/(77760*epsilon) + f_5/(180*epsilon) + 7*f_7/(480*epsilon) - 2927/(77760*epsilon) + 11*pi**4/(129600*epsilon) + f_3**2/(54*epsilon**2) - f_3/(36*epsilon**2) - pi**4/(12960*epsilon**2) + 47/(1944*epsilon**2) + f_3/(108*epsilon**3) - 1/(324*epsilon**3)","30023":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 127*f_3/(3456*epsilon) + 31*f_5/(4320*epsilon) + 7*f_7/(960*epsilon) - 779/(25920*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 97/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30024":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(10800*epsilon) + 127*f_3/(3456*epsilon) + 31*f_5/(4320*epsilon) + 7*f_7/(960*epsilon) - 779/(25920*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 97/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30025":"253927/(151165440*epsilon) - 1562801/(403107840*epsilon**2) + 143339/(33592320*epsilon**3) - 17017/(5598720*epsilon**4) + 107/(77760*epsilon**5) - 13/(38880*epsilon**6)","30026":"253927/(151165440*epsilon) - 1562801/(403107840*epsilon**2) + 143339/(33592320*epsilon**3) - 17017/(5598720*epsilon**4) + 107/(77760*epsilon**5) - 13/(38880*epsilon**6)","30027":"19*f_3**2/(103680*epsilon) + 15289*f_3/(7464960*epsilon) - 1031*f_5/(622080*epsilon) - pi**6/(1224720*epsilon) - 511*pi**4/(74649600*epsilon) + 7603/(19906560*epsilon) - 319*f_3/(103680*epsilon**2) + 11*f_5/(6480*epsilon**2) + 7543/(7464960*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 107/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(3456*epsilon**4) - 1/(2880*epsilon**5)","30028":"19*f_3**2/(103680*epsilon) + 15289*f_3/(7464960*epsilon) - 1031*f_5/(622080*epsilon) - pi**6/(1224720*epsilon) - 511*pi**4/(74649600*epsilon) + 7603/(19906560*epsilon) - 319*f_3/(103680*epsilon**2) + 11*f_5/(6480*epsilon**2) + 7543/(7464960*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 107/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 5/(3456*epsilon**4) - 1/(2880*epsilon**5)","30029":"-671*f_3/(1244160*epsilon) + 7*pi**4/(12441600*epsilon) + 801259/(806215680*epsilon) + 61*f_3/(51840*epsilon**2) - 150643/(53747712*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 85841/(44789760*epsilon**3) + 3143/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 47/(25920*epsilon**6)","30030":"-671*f_3/(1244160*epsilon) + 7*pi**4/(12441600*epsilon) + 801259/(806215680*epsilon) + 61*f_3/(51840*epsilon**2) - 150643/(53747712*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 85841/(44789760*epsilon**3) + 3143/(3732480*epsilon**4) - 299/(103680*epsilon**5) + 47/(25920*epsilon**6)","30031":"-287*f_3**2/(77760*epsilon) - 809*f_3/(466560*epsilon) + 13*pi**4*f_3/(1555200*epsilon) + 11147*f_5/(466560*epsilon) + 803*f_7/(207360*epsilon) - 37847/(1866240*epsilon) - pi**6/(839808*epsilon) - 37*pi**4/(4665600*epsilon) + 7*f_3**2/(25920*epsilon**2) + 67*f_3/(19440*epsilon**2) - 257*f_5/(15552*epsilon**2) - pi**4/(1555200*epsilon**2) + 5*pi**6/(1959552*epsilon**2) + 601/(51840*epsilon**2) - f_3/(12960*epsilon**3) + 5*f_5/(2592*epsilon**3) - 23/(10368*epsilon**3) + 1/(4320*epsilon**4)","30032":"-287*f_3**2/(77760*epsilon) - 809*f_3/(466560*epsilon) + 13*pi**4*f_3/(1555200*epsilon) + 11147*f_5/(466560*epsilon) + 803*f_7/(207360*epsilon) - 37847/(1866240*epsilon) - pi**6/(839808*epsilon) - 37*pi**4/(4665600*epsilon) + 7*f_3**2/(25920*epsilon**2) + 67*f_3/(19440*epsilon**2) - 257*f_5/(15552*epsilon**2) - pi**4/(1555200*epsilon**2) + 5*pi**6/(1959552*epsilon**2) + 601/(51840*epsilon**2) - f_3/(12960*epsilon**3) + 5*f_5/(2592*epsilon**3) - 23/(10368*epsilon**3) + 1/(4320*epsilon**4)","30033":"-17*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 6229*f_3/(466560*epsilon) - 1043*f_5/(58320*epsilon) + 421*f_7/(103680*epsilon) - 157*pi**4/(4665600*epsilon) + 11*pi**6/(5878656*epsilon) + 7*f_3**2/(6480*epsilon**2) - 127*f_3/(9720*epsilon**2) + 173*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30034":"f_3**2/(25920*epsilon) + 977*f_3/(3732480*epsilon) - 983*f_5/(155520*epsilon) - 53*pi**4/(7464960*epsilon) + 23*pi**6/(19595520*epsilon) + 60679/(11197440*epsilon) + 163*f_3/(62208*epsilon**2) + 47*f_5/(25920*epsilon**2) - 931/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30035":"f_3**2/(25920*epsilon) + 977*f_3/(3732480*epsilon) - 983*f_5/(155520*epsilon) - 53*pi**4/(7464960*epsilon) + 23*pi**6/(19595520*epsilon) + 60679/(11197440*epsilon) + 163*f_3/(62208*epsilon**2) + 47*f_5/(25920*epsilon**2) - 931/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30036":"7*f_3**2/(25920*epsilon) - 319*f_3/(3732480*epsilon) - 121*f_5/(19440*epsilon) - 53*pi**4/(7464960*epsilon) + 23*pi**6/(19595520*epsilon) + 60679/(11197440*epsilon) + 163*f_3/(62208*epsilon**2) + 47*f_5/(25920*epsilon**2) - 931/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30037":"7*f_3**2/(25920*epsilon) - 319*f_3/(3732480*epsilon) - 121*f_5/(19440*epsilon) - 53*pi**4/(7464960*epsilon) + 23*pi**6/(19595520*epsilon) + 60679/(11197440*epsilon) + 163*f_3/(62208*epsilon**2) + 47*f_5/(25920*epsilon**2) - 931/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30038":"7*f_3**2/(25920*epsilon) - 409*f_3/(62208*epsilon) + 43*f_5/(155520*epsilon) - 19*pi**4/(3110400*epsilon) - pi**6/(4898880*epsilon) + 285971/(33592320*epsilon) + 37*f_3/(15552*epsilon**2) + 19*f_5/(12960*epsilon**2) - 4877/(746496*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 1807/(933120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 23/(8640*epsilon**4) - 1/(1296*epsilon**5)","30039":"-35*f_3/(248832*epsilon) + 13*f_5/(25920*epsilon) - 31559/(134369280*epsilon) - 17*pi**4/(12441600*epsilon) + 83*f_3/(51840*epsilon**2) - 5329/(3317760*epsilon**2) - f_3/(576*epsilon**3) + 30851/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","30040":"-35*f_3/(248832*epsilon) + 13*f_5/(25920*epsilon) - 31559/(134369280*epsilon) - 17*pi**4/(12441600*epsilon) + 83*f_3/(51840*epsilon**2) - 5329/(3317760*epsilon**2) - f_3/(576*epsilon**3) + 30851/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","30041":"17*f_3**2/(62208*epsilon) - 27767*f_3/(67184640*epsilon) - f_5/(20736*epsilon) + 101*pi**4/(671846400*epsilon) + pi**6/(29393280*epsilon) + 189131/(806215680*epsilon) + 349*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 23717/(33592320*epsilon**2) + pi**4/(2239488*epsilon**2) - 11*f_3/(10368*epsilon**3) - pi**4/(4665600*epsilon**3) + 7469/(5598720*epsilon**3) + 19*f_3/(38880*epsilon**4) - 31/(38880*epsilon**4) + 7/(38880*epsilon**5)","30042":"17*f_3**2/(62208*epsilon) - 27767*f_3/(67184640*epsilon) - f_5/(20736*epsilon) + 101*pi**4/(671846400*epsilon) + pi**6/(29393280*epsilon) + 189131/(806215680*epsilon) + 349*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 23717/(33592320*epsilon**2) + pi**4/(2239488*epsilon**2) - 11*f_3/(10368*epsilon**3) - pi**4/(4665600*epsilon**3) + 7469/(5598720*epsilon**3) + 19*f_3/(38880*epsilon**4) - 31/(38880*epsilon**4) + 7/(38880*epsilon**5)","30043":"-47*f_3**2/(155520*epsilon) - 5911*f_3/(5598720*epsilon) - 113*f_5/(233280*epsilon) - 7*pi**4/(1399680*epsilon) - pi**6/(29393280*epsilon) + 1316791/(403107840*epsilon) + 3053*f_3/(933120*epsilon**2) + 7*f_5/(77760*epsilon**2) - 10699/(2239488*epsilon**2) - pi**4/(3110400*epsilon**2) - 37*f_3/(19440*epsilon**3) + pi**4/(388800*epsilon**3) + 95/(34992*epsilon**3) + f_3/(3240*epsilon**4) - 1/(1296*epsilon**4) + 1/(9720*epsilon**5)","30044":"-13*f_3/(43740*epsilon) - 25*f_5/(62208*epsilon) - 77*pi**4/(111974400*epsilon) + 80501/(134369280*epsilon) + 11*f_3/(1866240*epsilon**2) - 7019/(268738560*epsilon**2) + pi**4/(1866240*epsilon**2) - f_3/(31104*epsilon**3) + 1913/(6718464*epsilon**3) - 1487/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","30045":"-13*f_3/(43740*epsilon) - 25*f_5/(62208*epsilon) - 77*pi**4/(111974400*epsilon) + 80501/(134369280*epsilon) + 11*f_3/(1866240*epsilon**2) - 7019/(268738560*epsilon**2) + pi**4/(1866240*epsilon**2) - f_3/(31104*epsilon**3) + 1913/(6718464*epsilon**3) - 1487/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","30046":"4453*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 18145279/(7255941120*epsilon) - 11*pi**4/(18662400*epsilon) - 11*f_3/(155520*epsilon**2) + pi**4/(18662400*epsilon**2) + 7918567/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 173593/(100776960*epsilon**3) + 433/(839808*epsilon**4) - 13/(139968*epsilon**5) + 1/(116640*epsilon**6)","30047":"17*f_3**2/(9720*epsilon) + pi**4*f_3/(97200*epsilon) + 10069*f_3/(466560*epsilon) - 3061*f_5/(116640*epsilon) + f_7/(2880*epsilon) - 11*pi**6/(2939328*epsilon) - 7*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 449*f_3/(19440*epsilon**2) + 133*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30048":"17*f_3**2/(9720*epsilon) + pi**4*f_3/(97200*epsilon) + 10069*f_3/(466560*epsilon) - 3061*f_5/(116640*epsilon) + f_7/(2880*epsilon) - 11*pi**6/(2939328*epsilon) - 7*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 449*f_3/(19440*epsilon**2) + 133*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30049":"43*f_3**2/(17280*epsilon) - 50887*f_3/(3732480*epsilon) - 43*f_5/(11520*epsilon) - 721*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 194299/(11197440*epsilon) + 619*f_3/(62208*epsilon**2) + f_5/(360*epsilon**2) - 2527/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 131/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30050":"43*f_3**2/(17280*epsilon) - 50887*f_3/(3732480*epsilon) - 43*f_5/(11520*epsilon) - 721*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 194299/(11197440*epsilon) + 619*f_3/(62208*epsilon**2) + f_5/(360*epsilon**2) - 2527/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 131/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30051":"-19*f_3**2/(25920*epsilon) - 10399*f_3/(1244160*epsilon) + 209*f_5/(622080*epsilon) - 49*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + 2086321/(201553920*epsilon) + 1103*f_3/(103680*epsilon**2) - f_5/(324*epsilon**2) - 2391437/(268738560*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(384*epsilon**3) + 17897/(11197440*epsilon**3) + 173/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30052":"-19*f_3**2/(25920*epsilon) - 10399*f_3/(1244160*epsilon) + 209*f_5/(622080*epsilon) - 49*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + 2086321/(201553920*epsilon) + 1103*f_3/(103680*epsilon**2) - f_5/(324*epsilon**2) - 2391437/(268738560*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(384*epsilon**3) + 17897/(11197440*epsilon**3) + 173/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30053":"43487*f_3/(3732480*epsilon) + 451*f_5/(34560*epsilon) - 2616443/(89579520*epsilon) + 533*pi**4/(37324800*epsilon) - 6253*f_3/(311040*epsilon**2) - 7*f_5/(1080*epsilon**2) + 7*pi**4/(388800*epsilon**2) + 111199/(3732480*epsilon**2) + 77*f_3/(8640*epsilon**3) - 863/(77760*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 19/(8640*epsilon**4) - 1/(4320*epsilon**5)","30054":"43487*f_3/(3732480*epsilon) + 451*f_5/(34560*epsilon) - 2616443/(89579520*epsilon) + 533*pi**4/(37324800*epsilon) - 6253*f_3/(311040*epsilon**2) - 7*f_5/(1080*epsilon**2) + 7*pi**4/(388800*epsilon**2) + 111199/(3732480*epsilon**2) + 77*f_3/(8640*epsilon**3) - 863/(77760*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 19/(8640*epsilon**4) - 1/(4320*epsilon**5)","30055":"133*f_3/(1399680*epsilon) + f_5/(138240*epsilon) - 143*pi**4/(223948800*epsilon) - 116771/(4837294080*epsilon) - 143*f_3/(1866240*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 23611/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 6299/(33592320*epsilon**3) + 4229/(11197440*epsilon**4) - 41/(116640*epsilon**5) + 1/(7776*epsilon**6)","30056":"133*f_3/(1399680*epsilon) + f_5/(138240*epsilon) - 143*pi**4/(223948800*epsilon) - 116771/(4837294080*epsilon) - 143*f_3/(1866240*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 23611/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 6299/(33592320*epsilon**3) + 4229/(11197440*epsilon**4) - 41/(116640*epsilon**5) + 1/(7776*epsilon**6)","30057":"103*f_3/(11197440*epsilon) + f_5/(103680*epsilon) - 603781/(2418647040*epsilon) + 43*pi**4/(111974400*epsilon) + 43*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 94949/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 40543/(44789760*epsilon**3) + 7783/(11197440*epsilon**4) - 97/(311040*epsilon**5) + 1/(15552*epsilon**6)","30058":"103*f_3/(11197440*epsilon) + f_5/(103680*epsilon) - 603781/(2418647040*epsilon) + 43*pi**4/(111974400*epsilon) + 43*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 94949/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 40543/(44789760*epsilon**3) + 7783/(11197440*epsilon**4) - 97/(311040*epsilon**5) + 1/(15552*epsilon**6)","30059":"103*f_3/(11197440*epsilon) + f_5/(103680*epsilon) - 603781/(2418647040*epsilon) + 43*pi**4/(111974400*epsilon) + 43*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 94949/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 40543/(44789760*epsilon**3) + 7783/(11197440*epsilon**4) - 97/(311040*epsilon**5) + 1/(15552*epsilon**6)","30060":"103*f_3/(11197440*epsilon) + f_5/(103680*epsilon) - 603781/(2418647040*epsilon) + 43*pi**4/(111974400*epsilon) + 43*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 94949/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 40543/(44789760*epsilon**3) + 7783/(11197440*epsilon**4) - 97/(311040*epsilon**5) + 1/(15552*epsilon**6)","30061":"49*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 2801*f_3/(93312*epsilon) - 7847*f_5/(233280*epsilon) - 89*f_7/(25920*epsilon) - pi**6/(209952*epsilon) + 23*pi**4/(4665600*epsilon) - 13*f_3**2/(3240*epsilon**2) - 131*f_3/(4860*epsilon**2) + 157*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30062":"-f_3**2/(51840*epsilon) + 2633*f_3/(746496*epsilon) + f_5/(62208*epsilon) - 46309/(8398080*epsilon) + pi**6/(9797760*epsilon) + 331*pi**4/(37324800*epsilon) - 2297*f_3/(311040*epsilon**2) + f_5/(3240*epsilon**2) - pi**4/(207360*epsilon**2) + 39407/(3732480*epsilon**2) + 13*f_3/(2592*epsilon**3) - 197/(29160*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","30063":"-f_3**2/(51840*epsilon) + 2633*f_3/(746496*epsilon) + f_5/(62208*epsilon) - 46309/(8398080*epsilon) + pi**6/(9797760*epsilon) + 331*pi**4/(37324800*epsilon) - 2297*f_3/(311040*epsilon**2) + f_5/(3240*epsilon**2) - pi**4/(207360*epsilon**2) + 39407/(3732480*epsilon**2) + 13*f_3/(2592*epsilon**3) - 197/(29160*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","30064":"-89*f_3**2/(207360*epsilon) + 2173*f_3/(1866240*epsilon) - 91*f_5/(155520*epsilon) - 48887/(59719680*epsilon) - 7*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 613*f_3/(1244160*epsilon**2) - 41*f_5/(103680*epsilon**2) + 121/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 647/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","30065":"-89*f_3**2/(207360*epsilon) + 2173*f_3/(1866240*epsilon) - 91*f_5/(155520*epsilon) - 48887/(59719680*epsilon) - 7*pi**4/(14929920*epsilon) + 17*pi**6/(39191040*epsilon) - 613*f_3/(1244160*epsilon**2) - 41*f_5/(103680*epsilon**2) + 121/(14929920*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 7*f_3/(4320*epsilon**3) - 647/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","30066":"2191*f_3/(414720*epsilon) + 169*f_5/(69120*epsilon) - 1922909/(201553920*epsilon) + 23*pi**4/(2488320*epsilon) - 581*f_3/(103680*epsilon**2) + 19*pi**4/(2073600*epsilon**2) + 1982563/(268738560*epsilon**2) + 19*f_3/(17280*epsilon**3) - 31351/(11197440*epsilon**3) + 281/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30067":"-1451*f_3/(1244160*epsilon) - 263*f_5/(207360*epsilon) + 13*pi**4/(12441600*epsilon) + 229619/(100776960*epsilon) + 41*f_3/(20736*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 62453/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 19867/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30068":"-1451*f_3/(1244160*epsilon) - 263*f_5/(207360*epsilon) + 13*pi**4/(12441600*epsilon) + 229619/(100776960*epsilon) + 41*f_3/(20736*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 62453/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 19867/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30069":"-149*f_3/(2239488*epsilon) + 571*f_5/(622080*epsilon) - 216731/(268738560*epsilon) + 467*pi**4/(223948800*epsilon) + 137*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 58549/(268738560*epsilon**2) + 13*f_3/(155520*epsilon**3) - 1097/(3732480*epsilon**3) - 221/(466560*epsilon**4) + 23/(25920*epsilon**5) - 1/(2592*epsilon**6)","30070":"-149*f_3/(2239488*epsilon) + 571*f_5/(622080*epsilon) - 216731/(268738560*epsilon) + 467*pi**4/(223948800*epsilon) + 137*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 58549/(268738560*epsilon**2) + 13*f_3/(155520*epsilon**3) - 1097/(3732480*epsilon**3) - 221/(466560*epsilon**4) + 23/(25920*epsilon**5) - 1/(2592*epsilon**6)","30071":"-97*f_3/(233280*epsilon) - 13*f_5/(10368*epsilon) + 332413/(89579520*epsilon) - 41*f_3/(7776*epsilon**2) + 14173/(2488320*epsilon**2) + 23*f_3/(2592*epsilon**3) - 3487/(311040*epsilon**3) - f_3/(216*epsilon**4) + 41/(6480*epsilon**4) - 1/(720*epsilon**5)","30072":"-97*f_3/(233280*epsilon) - 13*f_5/(10368*epsilon) + 332413/(89579520*epsilon) - 41*f_3/(7776*epsilon**2) + 14173/(2488320*epsilon**2) + 23*f_3/(2592*epsilon**3) - 3487/(311040*epsilon**3) - f_3/(216*epsilon**4) + 41/(6480*epsilon**4) - 1/(720*epsilon**5)","30073":"31*f_3/(10368*epsilon) + 17*f_5/(31104*epsilon) - 4569149/(1209323520*epsilon) + 13*pi**4/(18662400*epsilon) - 269*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 958123/(403107840*epsilon**2) + 19*f_3/(25920*epsilon**3) - 8839/(67184640*epsilon**3) - 2113/(5598720*epsilon**4) + 5/(31104*epsilon**5) - 1/(38880*epsilon**6)","30074":"f_3**2/(25920*epsilon) - 119*f_3/(124416*epsilon) + 161*f_5/(124416*epsilon) - 8209/(6635520*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(2488320*epsilon) + 259*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 1697/(1119744*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(720*epsilon**3) + 1349/(466560*epsilon**3) - 7/(622080*epsilon**4) - 71/(25920*epsilon**5) + 7/(4320*epsilon**6)","30075":"f_3**2/(25920*epsilon) - 119*f_3/(124416*epsilon) + 161*f_5/(124416*epsilon) - 8209/(6635520*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(2488320*epsilon) + 259*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 1697/(1119744*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(720*epsilon**3) + 1349/(466560*epsilon**3) - 7/(622080*epsilon**4) - 71/(25920*epsilon**5) + 7/(4320*epsilon**6)","30076":"-133*f_3**2/(622080*epsilon) - 2401*f_3/(33592320*epsilon) - f_5/(622080*epsilon) - 49*pi**4/(67184640*epsilon) - pi**6/(33592320*epsilon) + 2987/(20155392*epsilon) - f_3/(3456*epsilon**2) - f_5/(34560*epsilon**2) - 41*pi**4/(13996800*epsilon**2) + 439/(699840*epsilon**2) + 71*f_3/(77760*epsilon**3) - 61/(77760*epsilon**3) + 7*pi**4/(2332800*epsilon**3) - 13*f_3/(19440*epsilon**4) + 13/(58320*epsilon**4)","30077":"-133*f_3**2/(622080*epsilon) - 2401*f_3/(33592320*epsilon) - f_5/(622080*epsilon) - 49*pi**4/(67184640*epsilon) - pi**6/(33592320*epsilon) + 2987/(20155392*epsilon) - f_3/(3456*epsilon**2) - f_5/(34560*epsilon**2) - 41*pi**4/(13996800*epsilon**2) + 439/(699840*epsilon**2) + 71*f_3/(77760*epsilon**3) - 61/(77760*epsilon**3) + 7*pi**4/(2332800*epsilon**3) - 13*f_3/(19440*epsilon**4) + 13/(58320*epsilon**4)","30078":"f_3**2/(11520*epsilon) - 3253*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) - 31*pi**4/(3732480*epsilon) + pi**6/(3265920*epsilon) + 13741/(11197440*epsilon) + 67*f_3/(13824*epsilon**2) + 17*f_5/(17280*epsilon**2) - 2099/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) - 25*f_3/(5184*epsilon**3) - pi**4/(129600*epsilon**3) + 55/(15552*epsilon**3) + f_3/(270*epsilon**4) - 1/(810*epsilon**4)","30079":"f_3**2/(11520*epsilon) - 3253*f_3/(3732480*epsilon) - 61*f_5/(51840*epsilon) - 31*pi**4/(3732480*epsilon) + pi**6/(3265920*epsilon) + 13741/(11197440*epsilon) + 67*f_3/(13824*epsilon**2) + 17*f_5/(17280*epsilon**2) - 2099/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) - 25*f_3/(5184*epsilon**3) - pi**4/(129600*epsilon**3) + 55/(15552*epsilon**3) + f_3/(270*epsilon**4) - 1/(810*epsilon**4)","30080":"77*f_3/(207360*epsilon) + 7*f_5/(69120*epsilon) - 3062123/(1612431360*epsilon) + 19*pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 982979/(268738560*epsilon**2) + 13*f_3/(17280*epsilon**3) - 21943/(5598720*epsilon**3) + 3829/(933120*epsilon**4) - 13/(5184*epsilon**5) + 11/(12960*epsilon**6)","30081":"77*f_3/(207360*epsilon) + 7*f_5/(69120*epsilon) - 3062123/(1612431360*epsilon) + 19*pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 982979/(268738560*epsilon**2) + 13*f_3/(17280*epsilon**3) - 21943/(5598720*epsilon**3) + 3829/(933120*epsilon**4) - 13/(5184*epsilon**5) + 11/(12960*epsilon**6)","30082":"-409*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - pi**4/(746496*epsilon) + 45779/(161243136*epsilon) - 17*f_3/(77760*epsilon**2) - 6557/(9953280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 55/(27648*epsilon**3) - 1087/(466560*epsilon**4) + 37/(25920*epsilon**5) - 1/(2592*epsilon**6)","30083":"-409*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - pi**4/(746496*epsilon) + 45779/(161243136*epsilon) - 17*f_3/(77760*epsilon**2) - 6557/(9953280*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 55/(27648*epsilon**3) - 1087/(466560*epsilon**4) + 37/(25920*epsilon**5) - 1/(2592*epsilon**6)","30084":"103*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 119*pi**4/(37324800*epsilon) + 897881/(403107840*epsilon) - 211*f_3/(311040*epsilon**2) - 873533/(268738560*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 2737/(1119744*epsilon**3) - 239/(186624*epsilon**4) + 17/(38880*epsilon**5) - 1/(12960*epsilon**6)","30085":"103*f_3/(1866240*epsilon) - f_5/(23040*epsilon) + 119*pi**4/(37324800*epsilon) + 897881/(403107840*epsilon) - 211*f_3/(311040*epsilon**2) - 873533/(268738560*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 2737/(1119744*epsilon**3) - 239/(186624*epsilon**4) + 17/(38880*epsilon**5) - 1/(12960*epsilon**6)","30086":"2537*f_3/(3732480*epsilon) + 11*f_5/(155520*epsilon) - pi**4/(345600*epsilon) + 481669/(537477120*epsilon) + 23*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 118897/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 4199/(5598720*epsilon**3) - 1469/(2799360*epsilon**4) + 1/(960*epsilon**5) - 1/(2430*epsilon**6)","30087":"2537*f_3/(3732480*epsilon) + 11*f_5/(155520*epsilon) - pi**4/(345600*epsilon) + 481669/(537477120*epsilon) + 23*f_3/(103680*epsilon**2) - pi**4/(3110400*epsilon**2) + 118897/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 4199/(5598720*epsilon**3) - 1469/(2799360*epsilon**4) + 1/(960*epsilon**5) - 1/(2430*epsilon**6)","30088":"-1621*f_3/(7464960*epsilon) - 17*f_5/(25920*epsilon) - 62237/(1074954240*epsilon) + 199*pi**4/(74649600*epsilon) + 199*f_3/(622080*epsilon**2) - 1063/(6718464*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 11045/(13436928*epsilon**3) - 4679/(5598720*epsilon**4) + 281/(466560*epsilon**5) - 1/(3888*epsilon**6)","30089":"-1621*f_3/(7464960*epsilon) - 17*f_5/(25920*epsilon) - 62237/(1074954240*epsilon) + 199*pi**4/(74649600*epsilon) + 199*f_3/(622080*epsilon**2) - 1063/(6718464*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 11045/(13436928*epsilon**3) - 4679/(5598720*epsilon**4) + 281/(466560*epsilon**5) - 1/(3888*epsilon**6)","30090":"7*f_3**2/(34560*epsilon) - 2189*f_3/(186624*epsilon) - 19*f_5/(5184*epsilon) + pi**4/(4665600*epsilon) + 13*pi**6/(13063680*epsilon) + 46699/(2799360*epsilon) + 233*f_3/(31104*epsilon**2) + 59*f_5/(17280*epsilon**2) - 4159/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 25/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30091":"7*f_3**2/(34560*epsilon) - 2189*f_3/(186624*epsilon) - 19*f_5/(5184*epsilon) + pi**4/(4665600*epsilon) + 13*pi**6/(13063680*epsilon) + 46699/(2799360*epsilon) + 233*f_3/(31104*epsilon**2) + 59*f_5/(17280*epsilon**2) - 4159/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 25/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30092":"199*f_3**2/(103680*epsilon) + 281*f_3/(933120*epsilon) - 1163*f_5/(62208*epsilon) - 71*pi**6/(39191040*epsilon) + 7*pi**4/(466560*epsilon) + 46699/(2799360*epsilon) - 43*f_3/(31104*epsilon**2) + 727*f_5/(51840*epsilon**2) - 4159/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 25/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30093":"-37*f_3/(3732480*epsilon) - 353387/(4837294080*epsilon) + 11*f_3/(248832*epsilon**2) + 103183/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 2755/(4478976*epsilon**3) + 3079/(5598720*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","30094":"-37*f_3/(3732480*epsilon) - 353387/(4837294080*epsilon) + 11*f_3/(248832*epsilon**2) + 103183/(322486272*epsilon**2) - f_3/(20736*epsilon**3) - 2755/(4478976*epsilon**3) + 3079/(5598720*epsilon**4) - 13/(46656*epsilon**5) + 1/(15552*epsilon**6)","30095":"-53*f_3**2/(34560*epsilon) + 1351*f_3/(466560*epsilon) - 19*f_5/(17280*epsilon) - 4201/(5598720*epsilon) - 247*pi**4/(37324800*epsilon) + 11*pi**6/(6531840*epsilon) + 643*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) + 121/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + 11/(12960*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","30096":"-53*f_3**2/(34560*epsilon) + 1351*f_3/(466560*epsilon) - 19*f_5/(17280*epsilon) - 4201/(5598720*epsilon) - 247*pi**4/(37324800*epsilon) + 11*pi**6/(6531840*epsilon) + 643*f_3/(622080*epsilon**2) - 11*f_5/(5760*epsilon**2) - 77*pi**4/(6220800*epsilon**2) + 121/(373248*epsilon**2) - 11*f_3/(4320*epsilon**3) + 11/(12960*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","30097":"37*f_3**2/(207360*epsilon) + 283*f_3/(1866240*epsilon) + 7*f_5/(77760*epsilon) - 179*pi**4/(74649600*epsilon) + pi**6/(19595520*epsilon) + 18169/(59719680*epsilon) - 901*f_3/(1244160*epsilon**2) - 71*f_5/(103680*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 15457/(14929920*epsilon**2) + 7*f_3/(4320*epsilon**3) - 1151/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","30098":"37*f_3**2/(207360*epsilon) + 283*f_3/(1866240*epsilon) + 7*f_5/(77760*epsilon) - 179*pi**4/(74649600*epsilon) + pi**6/(19595520*epsilon) + 18169/(59719680*epsilon) - 901*f_3/(1244160*epsilon**2) - 71*f_5/(103680*epsilon**2) + 83*pi**4/(12441600*epsilon**2) + 15457/(14929920*epsilon**2) + 7*f_3/(4320*epsilon**3) - 1151/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 23/(17280*epsilon**4) - 1/(2160*epsilon**5)","30099":"17*f_3/(155520*epsilon) - 3997/(44789760*epsilon) - 11*f_3/(20736*epsilon**2) + 2509/(14929920*epsilon**2) + f_3/(1728*epsilon**3) + 6101/(22394880*epsilon**3) - 2233/(1866240*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","30100":"17*f_3/(155520*epsilon) - 3997/(44789760*epsilon) - 11*f_3/(20736*epsilon**2) + 2509/(14929920*epsilon**2) + f_3/(1728*epsilon**3) + 6101/(22394880*epsilon**3) - 2233/(1866240*epsilon**4) + 35/(31104*epsilon**5) - 1/(2592*epsilon**6)","30101":"-31*f_3**2/(12960*epsilon) - 1651*f_3/(103680*epsilon) + pi**4*f_3/(64800*epsilon) + 1061*f_5/(51840*epsilon) - 91*f_7/(34560*epsilon) - pi**6/(139968*epsilon) + 7*pi**4/(1036800*epsilon) + 11969/(1866240*epsilon) + f_3**2/(2160*epsilon**2) + 61*f_3/(17280*epsilon**2) - 47*f_5/(2592*epsilon**2) - 11*pi**4/(518400*epsilon**2) + pi**6/(163296*epsilon**2) + 1271/(207360*epsilon**2) + 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3) - 5/(648*epsilon**3) + 1/(720*epsilon**4)","30102":"-31*f_3**2/(12960*epsilon) - 1651*f_3/(103680*epsilon) + pi**4*f_3/(64800*epsilon) + 1061*f_5/(51840*epsilon) - 91*f_7/(34560*epsilon) - pi**6/(139968*epsilon) + 7*pi**4/(1036800*epsilon) + 11969/(1866240*epsilon) + f_3**2/(2160*epsilon**2) + 61*f_3/(17280*epsilon**2) - 47*f_5/(2592*epsilon**2) - 11*pi**4/(518400*epsilon**2) + pi**6/(163296*epsilon**2) + 1271/(207360*epsilon**2) + 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3) - 5/(648*epsilon**3) + 1/(720*epsilon**4)","30103":"403*f_3/(155520*epsilon) - 269*f_5/(311040*epsilon) - 2851927/(1209323520*epsilon) - 37*pi**4/(18662400*epsilon) - 433*f_3/(311040*epsilon**2) + pi**4/(1036800*epsilon**2) + 388261/(201553920*epsilon**2) + f_3/(3240*epsilon**3) - 9797/(16796160*epsilon**3) - 523/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30104":"1783*f_3/(746496*epsilon) + f_5/(622080*epsilon) - 3640921/(1209323520*epsilon) - 11*pi**4/(7464960*epsilon) - 47*f_3/(23040*epsilon**2) + pi**4/(1244160*epsilon**2) + 263237/(100776960*epsilon**2) + f_3/(1728*epsilon**3) - 2845/(3359232*epsilon**3) - 83/(559872*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30105":"1783*f_3/(746496*epsilon) + f_5/(622080*epsilon) - 3640921/(1209323520*epsilon) - 11*pi**4/(7464960*epsilon) - 47*f_3/(23040*epsilon**2) + pi**4/(1244160*epsilon**2) + 263237/(100776960*epsilon**2) + f_3/(1728*epsilon**3) - 2845/(3359232*epsilon**3) - 83/(559872*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30106":"-14333*f_3/(11197440*epsilon) - f_5/(11520*epsilon) - 19957/(120932352*epsilon) + 47*pi**4/(22394880*epsilon) + 571*f_3/(933120*epsilon**2) - 7*pi**4/(9331200*epsilon**2) + 74657/(80621568*epsilon**2) - 7*f_3/(77760*epsilon**3) - 61211/(67184640*epsilon**3) + 2813/(5598720*epsilon**4) - 77/(466560*epsilon**5) + 1/(38880*epsilon**6)","30107":"53*f_3**2/(51840*epsilon) + 41*f_3/(51840*epsilon) - 1909*f_5/(311040*epsilon) + 7/(20736*epsilon) + 13*pi**4/(1555200*epsilon) + 59*pi**6/(19595520*epsilon) + 211*f_3/(77760*epsilon**2) - 73*f_5/(25920*epsilon**2) - 457/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 31/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30108":"53*f_3**2/(51840*epsilon) + 41*f_3/(51840*epsilon) - 1909*f_5/(311040*epsilon) + 7/(20736*epsilon) + 13*pi**4/(1555200*epsilon) + 59*pi**6/(19595520*epsilon) + 211*f_3/(77760*epsilon**2) - 73*f_5/(25920*epsilon**2) - 457/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 31/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30109":"f_3/(77760*epsilon) + 143*f_5/(51840*epsilon) - 1371557/(403107840*epsilon) + pi**4/(129600*epsilon) - 11*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 93059/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 9191/(5598720*epsilon**3) - 151/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30110":"-f_3**2/(5184*epsilon) - 1201*f_3/(414720*epsilon) - 121*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) - 11*pi**4/(4147200*epsilon) + 4031369/(806215680*epsilon) + 487*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 470539/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 33157/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30111":"-f_3**2/(5184*epsilon) - 1201*f_3/(414720*epsilon) - 121*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) - 11*pi**4/(4147200*epsilon) + 4031369/(806215680*epsilon) + 487*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 470539/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 33157/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30112":"313*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(18662400*epsilon) + 34297/(483729408*epsilon) + 157*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 190163/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 4283/(13436928*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","30113":"313*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(18662400*epsilon) + 34297/(483729408*epsilon) + 157*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 190163/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 4283/(13436928*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","30114":"f_3**2/(1440*epsilon) + 223*f_3/(103680*epsilon) - 329*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 41*pi**4/(3110400*epsilon) + 89/(29160*epsilon) - 133*f_3/(38880*epsilon**2) + f_5/(135*epsilon**2) - 55/(23328*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30115":"f_3**2/(1440*epsilon) + 223*f_3/(103680*epsilon) - 329*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 41*pi**4/(3110400*epsilon) + 89/(29160*epsilon) - 133*f_3/(38880*epsilon**2) + f_5/(135*epsilon**2) - 55/(23328*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 47/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30116":"7*f_3**2/(17280*epsilon) - 2377*f_3/(3732480*epsilon) - 199*f_5/(51840*epsilon) - 23*pi**4/(4147200*epsilon) + 51149/(22394880*epsilon) + pi**6/(408240*epsilon) - 367*f_3/(311040*epsilon**2) + f_5/(960*epsilon**2) - 2137/(933120*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 13*f_3/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - 17/(38880*epsilon**3) - f_3/(720*epsilon**4) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","30117":"7*f_3**2/(17280*epsilon) - 2377*f_3/(3732480*epsilon) - 199*f_5/(51840*epsilon) - 23*pi**4/(4147200*epsilon) + 51149/(22394880*epsilon) + pi**6/(408240*epsilon) - 367*f_3/(311040*epsilon**2) + f_5/(960*epsilon**2) - 2137/(933120*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 13*f_3/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - 17/(38880*epsilon**3) - f_3/(720*epsilon**4) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","30118":"227*f_3/(1866240*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(1866240*epsilon) + 23117/(2418647040*epsilon) + 29*f_3/(155520*epsilon**2) - pi**4/(1036800*epsilon**2) + 55513/(403107840*epsilon**2) - f_3/(8640*epsilon**3) - 4459/(16796160*epsilon**3) - 623/(2799360*epsilon**4) + 29/(38880*epsilon**5) - 1/(2430*epsilon**6)","30119":"227*f_3/(1866240*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(1866240*epsilon) + 23117/(2418647040*epsilon) + 29*f_3/(155520*epsilon**2) - pi**4/(1036800*epsilon**2) + 55513/(403107840*epsilon**2) - f_3/(8640*epsilon**3) - 4459/(16796160*epsilon**3) - 623/(2799360*epsilon**4) + 29/(38880*epsilon**5) - 1/(2430*epsilon**6)","30120":"-f_3**2/(5760*epsilon) + 79*f_3/(12960*epsilon) - 271*f_5/(34560*epsilon) + pi**6/(2177280*epsilon) + pi**4/(155520*epsilon) + 125/(186624*epsilon) - 221*f_3/(77760*epsilon**2) + 49*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 271/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 19/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30121":"-f_3**2/(5760*epsilon) + 79*f_3/(12960*epsilon) - 271*f_5/(34560*epsilon) + pi**6/(2177280*epsilon) + pi**4/(155520*epsilon) + 125/(186624*epsilon) - 221*f_3/(77760*epsilon**2) + 49*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 271/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 19/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30122":"7*f_3/(69120*epsilon) - 433*f_5/(622080*epsilon) - 11*pi**4/(9331200*epsilon) + 2337131/(4837294080*epsilon) - 43*f_3/(69120*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 304769/(403107840*epsilon**2) + f_3/(3240*epsilon**3) - 21091/(33592320*epsilon**3) - 443/(1399680*epsilon**4) + 1/(1728*epsilon**5) - 1/(4860*epsilon**6)","30123":"7*f_3/(69120*epsilon) - 433*f_5/(622080*epsilon) - 11*pi**4/(9331200*epsilon) + 2337131/(4837294080*epsilon) - 43*f_3/(69120*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 304769/(403107840*epsilon**2) + f_3/(3240*epsilon**3) - 21091/(33592320*epsilon**3) - 443/(1399680*epsilon**4) + 1/(1728*epsilon**5) - 1/(4860*epsilon**6)","30124":"-4451*f_3/(3732480*epsilon) + 181*f_5/(207360*epsilon) - 47*pi**4/(37324800*epsilon) + 307673/(537477120*epsilon) + f_3/(2560*epsilon**2) - 49783/(134369280*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(4320*epsilon**3) + 3167/(14929920*epsilon**3) - 2161/(3732480*epsilon**4) + 73/(103680*epsilon**5) - 7/(25920*epsilon**6)","30125":"-4451*f_3/(3732480*epsilon) + 181*f_5/(207360*epsilon) - 47*pi**4/(37324800*epsilon) + 307673/(537477120*epsilon) + f_3/(2560*epsilon**2) - 49783/(134369280*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(4320*epsilon**3) + 3167/(14929920*epsilon**3) - 2161/(3732480*epsilon**4) + 73/(103680*epsilon**5) - 7/(25920*epsilon**6)","30126":"-10111*f_3/(11197440*epsilon) - f_5/(11520*epsilon) + 7*pi**4/(4147200*epsilon) + 71087/(44789760*epsilon) + 187*f_3/(311040*epsilon**2) - 438287/(403107840*epsilon**2) - 7*pi**4/(9331200*epsilon**2) - 7*f_3/(77760*epsilon**3) + 11/(4478976*epsilon**3) + 1733/(5598720*epsilon**4) - 23/(155520*epsilon**5) + 1/(38880*epsilon**6)","30127":"7*f_3/(46080*epsilon) + 7*f_5/(124416*epsilon) - 29*pi**4/(12441600*epsilon) - 50711/(241864704*epsilon) - 233*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 27763/(50388480*epsilon**2) + f_3/(8640*epsilon**3) - 4073/(16796160*epsilon**3) - 631/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30128":"7*f_3/(46080*epsilon) + 7*f_5/(124416*epsilon) - 29*pi**4/(12441600*epsilon) - 50711/(241864704*epsilon) - 233*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 27763/(50388480*epsilon**2) + f_3/(8640*epsilon**3) - 4073/(16796160*epsilon**3) - 631/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30129":"-7*f_3/(38880*epsilon) + 157*f_5/(155520*epsilon) - 219029/(241864704*epsilon) - 7*pi**4/(12441600*epsilon) - 35*f_3/(62208*epsilon**2) - pi**4/(777600*epsilon**2) + 177229/(201553920*epsilon**2) + f_3/(4320*epsilon**3) - 685/(3359232*epsilon**3) - 739/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30130":"-7*f_3/(38880*epsilon) + 157*f_5/(155520*epsilon) - 219029/(241864704*epsilon) - 7*pi**4/(12441600*epsilon) - 35*f_3/(62208*epsilon**2) - pi**4/(777600*epsilon**2) + 177229/(201553920*epsilon**2) + f_3/(4320*epsilon**3) - 685/(3359232*epsilon**3) - 739/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30131":"571*f_3/(1866240*epsilon) - 113*f_5/(622080*epsilon) - 5779/(483729408*epsilon) + 7*pi**4/(6220800*epsilon) - 131*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 9221/(14929920*epsilon**2) + f_3/(12960*epsilon**3) - 13603/(33592320*epsilon**3) - 29/(69120*epsilon**4) + 49/(77760*epsilon**5) - 1/(4320*epsilon**6)","30132":"571*f_3/(1866240*epsilon) - 113*f_5/(622080*epsilon) - 5779/(483729408*epsilon) + 7*pi**4/(6220800*epsilon) - 131*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 9221/(14929920*epsilon**2) + f_3/(12960*epsilon**3) - 13603/(33592320*epsilon**3) - 29/(69120*epsilon**4) + 49/(77760*epsilon**5) - 1/(4320*epsilon**6)","30133":"-1693*f_3/(3732480*epsilon) + 47*f_5/(622080*epsilon) - pi**4/(331776*epsilon) + 3761569/(3224862720*epsilon) + 43*f_3/(207360*epsilon**2) - 4103/(89579520*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 619/(1492992*epsilon**3) - 37/(124416*epsilon**4) + 1/(2160*epsilon**5) - 1/(6480*epsilon**6)","30134":"1979*f_3/(1866240*epsilon) + 7*f_5/(124416*epsilon) - 2013059/(806215680*epsilon) + 23*pi**4/(18662400*epsilon) - f_3/(768*epsilon**2) + pi**4/(691200*epsilon**2) + 696511/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 127/(466560*epsilon**3) - 637/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30135":"1979*f_3/(1866240*epsilon) + 7*f_5/(124416*epsilon) - 2013059/(806215680*epsilon) + 23*pi**4/(18662400*epsilon) - f_3/(768*epsilon**2) + pi**4/(691200*epsilon**2) + 696511/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 127/(466560*epsilon**3) - 637/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30136":"-281*f_3/(746496*epsilon) - f_5/(34560*epsilon) - 22271/(26873856*epsilon) - 13*pi**4/(37324800*epsilon) + 67*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 195443/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 8413/(22394880*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","30137":"-281*f_3/(746496*epsilon) - f_5/(34560*epsilon) - 22271/(26873856*epsilon) - 13*pi**4/(37324800*epsilon) + 67*f_3/(155520*epsilon**2) - pi**4/(1555200*epsilon**2) + 195443/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 8413/(22394880*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","30138":"-23*f_3**2/(12960*epsilon) + 3157*f_3/(311040*epsilon) - 493*f_5/(38880*epsilon) + pi**4/(115200*epsilon) + 713/(622080*epsilon) + 17*pi**6/(9797760*epsilon) - 59*f_3/(19440*epsilon**2) + 7*f_5/(1620*epsilon**2) - 103/(58320*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30139":"-23*f_3**2/(12960*epsilon) + 3157*f_3/(311040*epsilon) - 493*f_5/(38880*epsilon) + pi**4/(115200*epsilon) + 713/(622080*epsilon) + 17*pi**6/(9797760*epsilon) - 59*f_3/(19440*epsilon**2) + 7*f_5/(1620*epsilon**2) - 103/(58320*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30140":"13*f_3**2/(51840*epsilon) - 95*f_3/(62208*epsilon) - 491*f_5/(77760*epsilon) + 13*pi**4/(3110400*epsilon) + 7*pi**6/(2799360*epsilon) + 2221/(373248*epsilon) + 17*f_3/(9720*epsilon**2) + 67*f_5/(25920*epsilon**2) - 25/(5832*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30141":"13*f_3**2/(51840*epsilon) - 95*f_3/(62208*epsilon) - 491*f_5/(77760*epsilon) + 13*pi**4/(3110400*epsilon) + 7*pi**6/(2799360*epsilon) + 2221/(373248*epsilon) + 17*f_3/(9720*epsilon**2) + 67*f_5/(25920*epsilon**2) - 25/(5832*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30142":"2017*f_3/(622080*epsilon) - f_5/(1920*epsilon) - 1665577/(806215680*epsilon) - 7*pi**4/(1244160*epsilon) - 23*f_3/(17280*epsilon**2) + pi**4/(86400*epsilon**2) + 16387/(13436928*epsilon**2) - f_3/(2880*epsilon**3) - 4643/(11197440*epsilon**3) + 137/(186624*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30143":"2017*f_3/(622080*epsilon) - f_5/(1920*epsilon) - 1665577/(806215680*epsilon) - 7*pi**4/(1244160*epsilon) - 23*f_3/(17280*epsilon**2) + pi**4/(86400*epsilon**2) + 16387/(13436928*epsilon**2) - f_3/(2880*epsilon**3) - 4643/(11197440*epsilon**3) + 137/(186624*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30144":"179*f_3/(69120*epsilon) - 35*f_5/(10368*epsilon) - 180047/(403107840*epsilon) + 43*pi**4/(6220800*epsilon) + f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 3203/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 7679/(5598720*epsilon**3) - 43/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30145":"179*f_3/(69120*epsilon) - 35*f_5/(10368*epsilon) - 180047/(403107840*epsilon) + 43*pi**4/(6220800*epsilon) + f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 3203/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 7679/(5598720*epsilon**3) - 43/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30146":"43*f_3/(46080*epsilon) - f_5/(25920*epsilon) - 2420171/(1612431360*epsilon) + pi**4/(248832*epsilon) - 89*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 105799/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 13927/(11197440*epsilon**3) - 161/(933120*epsilon**4) - 1/(432*epsilon**5) + 1/(648*epsilon**6)","30147":"43*f_3/(46080*epsilon) - f_5/(25920*epsilon) - 2420171/(1612431360*epsilon) + pi**4/(248832*epsilon) - 89*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 105799/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 13927/(11197440*epsilon**3) - 161/(933120*epsilon**4) - 1/(432*epsilon**5) + 1/(648*epsilon**6)","30148":"907*f_3/(1244160*epsilon) + 11*f_5/(11520*epsilon) - 1568323/(806215680*epsilon) + pi**4/(12441600*epsilon) - 199*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 26701/(13436928*epsilon**2) + f_3/(2880*epsilon**3) - 3563/(11197440*epsilon**3) + 469/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30149":"907*f_3/(1244160*epsilon) + 11*f_5/(11520*epsilon) - 1568323/(806215680*epsilon) + pi**4/(12441600*epsilon) - 199*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 26701/(13436928*epsilon**2) + f_3/(2880*epsilon**3) - 3563/(11197440*epsilon**3) + 469/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30150":"439*f_3/(622080*epsilon) - 11*f_5/(23040*epsilon) - 13*pi**4/(3110400*epsilon) + 90961/(537477120*epsilon) - 139*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 17957/(50388480*epsilon**2) + f_3/(8640*epsilon**3) - 2609/(5598720*epsilon**3) - 979/(5598720*epsilon**4) + 1/(2160*epsilon**5) - 7/(38880*epsilon**6)","30151":"439*f_3/(622080*epsilon) - 11*f_5/(23040*epsilon) - 13*pi**4/(3110400*epsilon) + 90961/(537477120*epsilon) - 139*f_3/(207360*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 17957/(50388480*epsilon**2) + f_3/(8640*epsilon**3) - 2609/(5598720*epsilon**3) - 979/(5598720*epsilon**4) + 1/(2160*epsilon**5) - 7/(38880*epsilon**6)","30152":"-391*f_3/(933120*epsilon) + 427*f_5/(622080*epsilon) - 408947/(2418647040*epsilon) + pi**4/(518400*epsilon) - 107*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 8597/(14929920*epsilon**2) + f_3/(12960*epsilon**3) - 12307/(33592320*epsilon**3) - 29/(69120*epsilon**4) + 49/(77760*epsilon**5) - 1/(4320*epsilon**6)","30153":"-391*f_3/(933120*epsilon) + 427*f_5/(622080*epsilon) - 408947/(2418647040*epsilon) + pi**4/(518400*epsilon) - 107*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 8597/(14929920*epsilon**2) + f_3/(12960*epsilon**3) - 12307/(33592320*epsilon**3) - 29/(69120*epsilon**4) + 49/(77760*epsilon**5) - 1/(4320*epsilon**6)","30154":"2089*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(4665600*epsilon) + 310343/(403107840*epsilon) - 161*f_3/(155520*epsilon**2) - 121009/(53747712*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 11849/(5598720*epsilon**3) - 1141/(933120*epsilon**4) + 17/(38880*epsilon**5) - 1/(12960*epsilon**6)","30155":"2089*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(4665600*epsilon) + 310343/(403107840*epsilon) - 161*f_3/(155520*epsilon**2) - 121009/(53747712*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 11849/(5598720*epsilon**3) - 1141/(933120*epsilon**4) + 17/(38880*epsilon**5) - 1/(12960*epsilon**6)","30156":"f_3**2/(6480*epsilon) - 5*f_3/(31104*epsilon) + 961*f_5/(622080*epsilon) - 72533/(67184640*epsilon) - pi**6/(1959552*epsilon) + pi**4/(388800*epsilon) + 341*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 7073/(14929920*epsilon**2) - pi**4/(2073600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1913/(746496*epsilon**3) - 179/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","30157":"f_3**2/(6480*epsilon) - 5*f_3/(31104*epsilon) + 961*f_5/(622080*epsilon) - 72533/(67184640*epsilon) - pi**6/(1959552*epsilon) + pi**4/(388800*epsilon) + 341*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 7073/(14929920*epsilon**2) - pi**4/(2073600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 1913/(746496*epsilon**3) - 179/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","30158":"-7*f_3**2/(8640*epsilon) - 751*f_3/(207360*epsilon) + 205*f_5/(41472*epsilon) - 289/(1990656*epsilon) + 7*pi**4/(777600*epsilon) + 83*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - 226787/(89579520*epsilon**2) - 23*pi**4/(2073600*epsilon**2) - 23*f_3/(17280*epsilon**3) + 3251/(1866240*epsilon**3) + 53/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30159":"-7*f_3**2/(8640*epsilon) - 751*f_3/(207360*epsilon) + 205*f_5/(41472*epsilon) - 289/(1990656*epsilon) + 7*pi**4/(777600*epsilon) + 83*f_3/(17280*epsilon**2) - f_5/(432*epsilon**2) - 226787/(89579520*epsilon**2) - 23*pi**4/(2073600*epsilon**2) - 23*f_3/(17280*epsilon**3) + 3251/(1866240*epsilon**3) + 53/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30160":"-307*f_3/(746496*epsilon) + 59*f_5/(622080*epsilon) - 31*pi**4/(6220800*epsilon) + 1354487/(1612431360*epsilon) - 43*f_3/(207360*epsilon**2) - 1/(69984*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + f_3/(6480*epsilon**3) - 649/(2239488*epsilon**3) - 103/(1866240*epsilon**4) + 1/(4860*epsilon**5) - 1/(12960*epsilon**6)","30161":"3307*f_3/(11197440*epsilon) + 19*f_5/(124416*epsilon) - 47*pi**4/(37324800*epsilon) + 8299/(201553920*epsilon) + f_3/(19440*epsilon**2) - 279211/(806215680*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 6293/(22394880*epsilon**3) + 869/(1399680*epsilon**4) - 11/(31104*epsilon**5) + 1/(12960*epsilon**6)","30162":"-1271*f_3/(622080*epsilon) + 61*f_5/(20736*epsilon) - 654923/(403107840*epsilon) + pi**4/(124416*epsilon) - 7*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 4885/(13436928*epsilon**2) - f_3/(1728*epsilon**3) + 9029/(5598720*epsilon**3) - 97/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30163":"-1271*f_3/(622080*epsilon) + 61*f_5/(20736*epsilon) - 654923/(403107840*epsilon) + pi**4/(124416*epsilon) - 7*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 4885/(13436928*epsilon**2) - f_3/(1728*epsilon**3) + 9029/(5598720*epsilon**3) - 97/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30164":"13*f_3/(69984*epsilon) + 83*f_5/(622080*epsilon) - 11572129/(14511882240*epsilon) + pi**4/(22394880*epsilon) - 197*f_3/(1866240*epsilon**2) + 13*pi**4/(18662400*epsilon**2) + 131045/(241864704*epsilon**2) - f_3/(77760*epsilon**3) - 5431/(11197440*epsilon**3) + 7021/(16796160*epsilon**4) - 143/(699840*epsilon**5) + 1/(23328*epsilon**6)","30165":"281*f_3/(155520*epsilon) + 137*f_5/(103680*epsilon) - 2591579/(806215680*epsilon) + pi**4/(1555200*epsilon) - 53*f_3/(25920*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 115939/(67184640*epsilon**2) - f_3/(2160*epsilon**3) + 11261/(11197440*epsilon**3) + 509/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30166":"281*f_3/(155520*epsilon) + 137*f_5/(103680*epsilon) - 2591579/(806215680*epsilon) + pi**4/(1555200*epsilon) - 53*f_3/(25920*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 115939/(67184640*epsilon**2) - f_3/(2160*epsilon**3) + 11261/(11197440*epsilon**3) + 509/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30167":"517*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 70219/(2418647040*epsilon) - pi**4/(4665600*epsilon) + 133*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 173963/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 19471/(67184640*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","30168":"517*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 70219/(2418647040*epsilon) - pi**4/(4665600*epsilon) + 133*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 173963/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 19471/(67184640*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","30169":"-13*f_3**2/(20736*epsilon) + 1117*f_3/(1244160*epsilon) - 143*f_5/(38880*epsilon) - 13*pi**4/(1866240*epsilon) + 7639/(5971968*epsilon) + 11*pi**6/(4898880*epsilon) - 919*f_3/(622080*epsilon**2) + 127*f_5/(51840*epsilon**2) - 7573/(2488320*epsilon**2) + 121*pi**4/(6220800*epsilon**2) + 73*f_3/(25920*epsilon**3) - pi**4/(64800*epsilon**3) - 5/(124416*epsilon**3) - f_3/(540*epsilon**4) + 71/(25920*epsilon**4) - 1/(864*epsilon**5)","30170":"-13*f_3**2/(20736*epsilon) + 1117*f_3/(1244160*epsilon) - 143*f_5/(38880*epsilon) - 13*pi**4/(1866240*epsilon) + 7639/(5971968*epsilon) + 11*pi**6/(4898880*epsilon) - 919*f_3/(622080*epsilon**2) + 127*f_5/(51840*epsilon**2) - 7573/(2488320*epsilon**2) + 121*pi**4/(6220800*epsilon**2) + 73*f_3/(25920*epsilon**3) - pi**4/(64800*epsilon**3) - 5/(124416*epsilon**3) - f_3/(540*epsilon**4) + 71/(25920*epsilon**4) - 1/(864*epsilon**5)","30171":"-149*f_3/(207360*epsilon) + 61*f_5/(207360*epsilon) - 13*pi**4/(6220800*epsilon) - 6517/(33592320*epsilon) + f_3/(41472*epsilon**2) + pi**4/(691200*epsilon**2) + 4591/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 5173/(3732480*epsilon**3) - 83/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","30172":"-149*f_3/(207360*epsilon) + 61*f_5/(207360*epsilon) - 13*pi**4/(6220800*epsilon) - 6517/(33592320*epsilon) + f_3/(41472*epsilon**2) + pi**4/(691200*epsilon**2) + 4591/(14929920*epsilon**2) - f_3/(8640*epsilon**3) + 5173/(3732480*epsilon**3) - 83/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","30173":"4327*f_3/(33592320*epsilon) + 7*f_5/(1866240*epsilon) - 61*pi**4/(335923200*epsilon) + 5787079/(10883911680*epsilon) - 73*f_3/(2799360*epsilon**2) - 4553747/(7255941120*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 22337/(50388480*epsilon**3) - 1925/(10077696*epsilon**4) + 101/(2099520*epsilon**5) - 1/(174960*epsilon**6)","30174":"4327*f_3/(33592320*epsilon) + 7*f_5/(1866240*epsilon) - 61*pi**4/(335923200*epsilon) + 5787079/(10883911680*epsilon) - 73*f_3/(2799360*epsilon**2) - 4553747/(7255941120*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) + 22337/(50388480*epsilon**3) - 1925/(10077696*epsilon**4) + 101/(2099520*epsilon**5) - 1/(174960*epsilon**6)","30175":"673*f_3/(5598720*epsilon) - 7*pi**4/(22394880*epsilon) + 62051/(967458816*epsilon) - 7*f_3/(186624*epsilon**2) + 839/(80621568*epsilon**2) - 23813/(100776960*epsilon**3) + 1613/(4199040*epsilon**4) - 199/(699840*epsilon**5) + 1/(11664*epsilon**6)","30176":"673*f_3/(5598720*epsilon) - 7*pi**4/(22394880*epsilon) + 62051/(967458816*epsilon) - 7*f_3/(186624*epsilon**2) + 839/(80621568*epsilon**2) - 23813/(100776960*epsilon**3) + 1613/(4199040*epsilon**4) - 199/(699840*epsilon**5) + 1/(11664*epsilon**6)","30177":"-11*f_3**2/(103680*epsilon) - 449*f_3/(233280*epsilon) - 451*f_5/(311040*epsilon) - 31*pi**4/(6220800*epsilon) - pi**6/(19595520*epsilon) + 775961/(134369280*epsilon) + 41*f_3/(155520*epsilon**2) + 37*f_5/(51840*epsilon**2) - 2261/(746496*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 457/(233280*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(320*epsilon**4) - 1/(810*epsilon**5)","30178":"-11*f_3**2/(103680*epsilon) - 449*f_3/(233280*epsilon) - 451*f_5/(311040*epsilon) - 31*pi**4/(6220800*epsilon) - pi**6/(19595520*epsilon) + 775961/(134369280*epsilon) + 41*f_3/(155520*epsilon**2) + 37*f_5/(51840*epsilon**2) - 2261/(746496*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 457/(233280*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(320*epsilon**4) - 1/(810*epsilon**5)","30179":"-f_3**2/(960*epsilon) + 671*f_3/(311040*epsilon) - f_5/(5760*epsilon) - 221/(207360*epsilon) - 11*pi**4/(3110400*epsilon) + pi**6/(816480*epsilon) + f_3/(1215*epsilon**2) - f_5/(1440*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 2/(3645*epsilon**2) - 13*f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30180":"-f_3**2/(960*epsilon) + 671*f_3/(311040*epsilon) - f_5/(5760*epsilon) - 221/(207360*epsilon) - 11*pi**4/(3110400*epsilon) + pi**6/(816480*epsilon) + f_3/(1215*epsilon**2) - f_5/(1440*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 2/(3645*epsilon**2) - 13*f_3/(6480*epsilon**3) + 17/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30181":"-17*f_3**2/(51840*epsilon) - 197*f_3/(34560*epsilon) + 293*f_5/(155520*epsilon) - 7*pi**4/(3110400*epsilon) + 2213/(933120*epsilon) + 79*pi**6/(19595520*epsilon) + 91*f_3/(19440*epsilon**2) - 83*f_5/(25920*epsilon**2) - 299/(116640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 59/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30182":"-17*f_3**2/(51840*epsilon) - 197*f_3/(34560*epsilon) + 293*f_5/(155520*epsilon) - 7*pi**4/(3110400*epsilon) + 2213/(933120*epsilon) + 79*pi**6/(19595520*epsilon) + 91*f_3/(19440*epsilon**2) - 83*f_5/(25920*epsilon**2) - 299/(116640*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 59/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30183":"461*f_3/(622080*epsilon) + 31*f_5/(17280*epsilon) - 1130869/(806215680*epsilon) - 37*pi**4/(6220800*epsilon) - 47*f_3/(51840*epsilon**2) + 10987/(13436928*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(2880*epsilon**3) - 4211/(11197440*epsilon**3) + 137/(186624*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30184":"461*f_3/(622080*epsilon) + 31*f_5/(17280*epsilon) - 1130869/(806215680*epsilon) - 37*pi**4/(6220800*epsilon) - 47*f_3/(51840*epsilon**2) + 10987/(13436928*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(2880*epsilon**3) - 4211/(11197440*epsilon**3) + 137/(186624*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30185":"-1429*f_3/(3732480*epsilon) - 53*f_5/(103680*epsilon) - 7*pi**4/(1555200*epsilon) + 246955/(967458816*epsilon) + 29*f_3/(103680*epsilon**2) + pi**4/(777600*epsilon**2) + 31927/(100776960*epsilon**2) + f_3/(6480*epsilon**3) + 1519/(8398080*epsilon**3) - 959/(1399680*epsilon**4) + 101/(233280*epsilon**5) - 1/(9720*epsilon**6)","30186":"17*f_3**2/(17280*epsilon) - 9143*f_3/(3732480*epsilon) + 133*f_5/(311040*epsilon) + 15371/(53747712*epsilon) + pi**6/(3265920*epsilon) + 353*pi**4/(111974400*epsilon) + 89*f_3/(93312*epsilon**2) - 7*f_5/(12960*epsilon**2) - 3817/(2488320*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(388800*epsilon**3) + 851/(1866240*epsilon**3) - f_3/(3240*epsilon**4) + 247/(155520*epsilon**4) - 7/(6480*epsilon**5)","30187":"17*f_3**2/(17280*epsilon) - 9143*f_3/(3732480*epsilon) + 133*f_5/(311040*epsilon) + 15371/(53747712*epsilon) + pi**6/(3265920*epsilon) + 353*pi**4/(111974400*epsilon) + 89*f_3/(93312*epsilon**2) - 7*f_5/(12960*epsilon**2) - 3817/(2488320*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - pi**4/(388800*epsilon**3) + 851/(1866240*epsilon**3) - f_3/(3240*epsilon**4) + 247/(155520*epsilon**4) - 7/(6480*epsilon**5)","30188":"19*f_3**2/(34560*epsilon) - 3397*f_3/(2488320*epsilon) + 7*f_5/(124416*epsilon) - 371*pi**4/(223948800*epsilon) - pi**6/(6531840*epsilon) + 123961/(268738560*epsilon) + 941*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - 533/(1658880*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 77*f_3/(38880*epsilon**3) - 2071/(746496*epsilon**3) + pi**4/(777600*epsilon**3) - 7*f_3/(3240*epsilon**4) + 259/(62208*epsilon**4) - 49/(25920*epsilon**5)","30189":"19*f_3**2/(34560*epsilon) - 3397*f_3/(2488320*epsilon) + 7*f_5/(124416*epsilon) - 371*pi**4/(223948800*epsilon) - pi**6/(6531840*epsilon) + 123961/(268738560*epsilon) + 941*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - 533/(1658880*epsilon**2) - 11*pi**4/(9331200*epsilon**2) + 77*f_3/(38880*epsilon**3) - 2071/(746496*epsilon**3) + pi**4/(777600*epsilon**3) - 7*f_3/(3240*epsilon**4) + 259/(62208*epsilon**4) - 49/(25920*epsilon**5)","30190":"-11*f_3/(207360*epsilon) - 21851/(80621568*epsilon) + pi**4/(1244160*epsilon) + f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 5471/(16796160*epsilon**2) - f_3/(3456*epsilon**3) + 3911/(7464960*epsilon**3) - 101/(103680*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","30191":"-11*f_3/(207360*epsilon) - 21851/(80621568*epsilon) + pi**4/(1244160*epsilon) + f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 5471/(16796160*epsilon**2) - f_3/(3456*epsilon**3) + 3911/(7464960*epsilon**3) - 101/(103680*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","30192":"109*f_3/(34560*epsilon) + 43*f_5/(51840*epsilon) - 2128961/(403107840*epsilon) + 13*pi**4/(1555200*epsilon) - 41*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 120761/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 10541/(5598720*epsilon**3) - 41/(93312*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30193":"109*f_3/(34560*epsilon) + 43*f_5/(51840*epsilon) - 2128961/(403107840*epsilon) + 13*pi**4/(1555200*epsilon) - 41*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 120761/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 10541/(5598720*epsilon**3) - 41/(93312*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","30194":"-11*f_3**2/(25920*epsilon) + 11*f_3/(4860*epsilon) - 2419*f_5/(311040*epsilon) + pi**6/(1399680*epsilon) + pi**4/(48600*epsilon) + 6421/(1866240*epsilon) - 233*f_3/(77760*epsilon**2) + 19*f_5/(3240*epsilon**2) - 787/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30195":"-11*f_3**2/(25920*epsilon) + 11*f_3/(4860*epsilon) - 2419*f_5/(311040*epsilon) + pi**6/(1399680*epsilon) + pi**4/(48600*epsilon) + 6421/(1866240*epsilon) - 233*f_3/(77760*epsilon**2) + 19*f_5/(3240*epsilon**2) - 787/(233280*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30196":"-641*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 1504303/(4837294080*epsilon) - 13*pi**4/(74649600*epsilon) - 11*f_3/(311040*epsilon**2) - 203/(4976640*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 55873/(67184640*epsilon**3) - 583/(466560*epsilon**4) + 49/(51840*epsilon**5) - 1/(3240*epsilon**6)","30197":"-641*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 1504303/(4837294080*epsilon) - 13*pi**4/(74649600*epsilon) - 11*f_3/(311040*epsilon**2) - 203/(4976640*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 55873/(67184640*epsilon**3) - 583/(466560*epsilon**4) + 49/(51840*epsilon**5) - 1/(3240*epsilon**6)","30198":"f_3**2/(6480*epsilon) - 407*f_3/(414720*epsilon) + 157*f_5/(62208*epsilon) - 239459/(134369280*epsilon) - pi**6/(1959552*epsilon) + 23*pi**4/(4147200*epsilon) + 19*f_3/(10368*epsilon**2) + f_5/(1296*epsilon**2) - 2743/(1990656*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 40067/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","30199":"f_3**2/(6480*epsilon) - 407*f_3/(414720*epsilon) + 157*f_5/(62208*epsilon) - 239459/(134369280*epsilon) - pi**6/(1959552*epsilon) + 23*pi**4/(4147200*epsilon) + 19*f_3/(10368*epsilon**2) + f_5/(1296*epsilon**2) - 2743/(1990656*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 40067/(14929920*epsilon**3) - 11/(82944*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","30200":"-871*f_3/(622080*epsilon) + 17*f_5/(12960*epsilon) - 12971/(44789760*epsilon) + 37*pi**4/(12441600*epsilon) - f_3/(6480*epsilon**2) - 2747/(5971968*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2077/(4976640*epsilon**3) + 23/(82944*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","30201":"-871*f_3/(622080*epsilon) + 17*f_5/(12960*epsilon) - 12971/(44789760*epsilon) + 37*pi**4/(12441600*epsilon) - f_3/(6480*epsilon**2) - 2747/(5971968*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 2077/(4976640*epsilon**3) + 23/(82944*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","30202":"31*f_3**2/(25920*epsilon) - 925*f_3/(373248*epsilon) + 83*f_5/(38880*epsilon) - pi**6/(699840*epsilon) - 619*pi**4/(55987200*epsilon) + 110363/(67184640*epsilon) - 329*f_3/(233280*epsilon**2) - f_5/(3240*epsilon**2) - 41/(186624*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 95/(46656*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","30203":"31*f_3**2/(25920*epsilon) - 925*f_3/(373248*epsilon) + 83*f_5/(38880*epsilon) - pi**6/(699840*epsilon) - 619*pi**4/(55987200*epsilon) + 110363/(67184640*epsilon) - 329*f_3/(233280*epsilon**2) - f_5/(3240*epsilon**2) - 41/(186624*epsilon**2) + 11*pi**4/(583200*epsilon**2) + 11*f_3/(4860*epsilon**3) - 95/(46656*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 5/(3888*epsilon**4) - 1/(3240*epsilon**5)","30204":"-3049*f_3/(2239488*epsilon) - 19*f_5/(77760*epsilon) + 31*pi**4/(55987200*epsilon) + 23681939/(14511882240*epsilon) + 923*f_3/(933120*epsilon**2) - 1147379/(1209323520*epsilon**2) - pi**4/(2332800*epsilon**2) - 19*f_3/(77760*epsilon**3) + 521/(6718464*epsilon**3) + 1427/(8398080*epsilon**4) - 13/(139968*epsilon**5) + 1/(58320*epsilon**6)","30205":"6839*f_3/(3732480*epsilon) - 143*f_5/(622080*epsilon) - 2534731/(1209323520*epsilon) + pi**4/(9331200*epsilon) - 271*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 173921/(100776960*epsilon**2) + 13*f_3/(25920*epsilon**3) - 7853/(16796160*epsilon**3) - 631/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30206":"6839*f_3/(3732480*epsilon) - 143*f_5/(622080*epsilon) - 2534731/(1209323520*epsilon) + pi**4/(9331200*epsilon) - 271*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 173921/(100776960*epsilon**2) + 13*f_3/(25920*epsilon**3) - 7853/(16796160*epsilon**3) - 631/(2799360*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","30207":"-13*f_3**2/(17280*epsilon) + 6599*f_3/(3732480*epsilon) - f_5/(2304*epsilon) - 13769/(11197440*epsilon) + 101*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(1555200*epsilon**2) + 7/(12960*epsilon**2) - f_3/(240*epsilon**3) + 1/(480*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","30208":"-13*f_3**2/(17280*epsilon) + 6599*f_3/(3732480*epsilon) - f_5/(2304*epsilon) - 13769/(11197440*epsilon) + 101*pi**4/(37324800*epsilon) + pi**6/(1632960*epsilon) - 23*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) + pi**4/(1555200*epsilon**2) + 7/(12960*epsilon**2) - f_3/(240*epsilon**3) + 1/(480*epsilon**3) + f_3/(216*epsilon**4) - 1/(648*epsilon**4)","30209":"-149*f_3/(2239488*epsilon) + 571*f_5/(622080*epsilon) - 216731/(268738560*epsilon) + 467*pi**4/(223948800*epsilon) + 137*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 58549/(268738560*epsilon**2) + 13*f_3/(155520*epsilon**3) - 1097/(3732480*epsilon**3) - 221/(466560*epsilon**4) + 23/(25920*epsilon**5) - 1/(2592*epsilon**6)","30210":"-149*f_3/(2239488*epsilon) + 571*f_5/(622080*epsilon) - 216731/(268738560*epsilon) + 467*pi**4/(223948800*epsilon) + 137*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 58549/(268738560*epsilon**2) + 13*f_3/(155520*epsilon**3) - 1097/(3732480*epsilon**3) - 221/(466560*epsilon**4) + 23/(25920*epsilon**5) - 1/(2592*epsilon**6)","30211":"-5917*f_3/(11197440*epsilon) - 11*f_5/(207360*epsilon) + 17*pi**4/(7464960*epsilon) + 1071659/(2418647040*epsilon) + 41*f_3/(124416*epsilon**2) - 87229/(403107840*epsilon**2) - 23*pi**4/(18662400*epsilon**2) - f_3/(19440*epsilon**3) - 2699/(33592320*epsilon**3) + 23/(124416*epsilon**4) - 13/(116640*epsilon**5) + 1/(38880*epsilon**6)","30212":"-347*f_3/(2239488*epsilon) + 11*f_5/(138240*epsilon) - 6871/(60466176*epsilon) + 283*pi**4/(223948800*epsilon) + 359*f_3/(3732480*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 290141/(2418647040*epsilon**2) - f_3/(51840*epsilon**3) - 7703/(33592320*epsilon**3) + 8311/(33592320*epsilon**4) - 31/(233280*epsilon**5) + 7/(233280*epsilon**6)","30213":"-347*f_3/(2239488*epsilon) + 11*f_5/(138240*epsilon) - 6871/(60466176*epsilon) + 283*pi**4/(223948800*epsilon) + 359*f_3/(3732480*epsilon**2) - 7*pi**4/(12441600*epsilon**2) + 290141/(2418647040*epsilon**2) - f_3/(51840*epsilon**3) - 7703/(33592320*epsilon**3) + 8311/(33592320*epsilon**4) - 31/(233280*epsilon**5) + 7/(233280*epsilon**6)","30214":"-f_3**2/(25920*epsilon) - 1399*f_3/(311040*epsilon) + 1099*f_5/(311040*epsilon) - pi**4/(388800*epsilon) + pi**6/(1959552*epsilon) + 899629/(806215680*epsilon) + 37*f_3/(8640*epsilon**2) - f_5/(324*epsilon**2) - 157733/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(1080*epsilon**3) + 30269/(11197440*epsilon**3) + 77/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30215":"-f_3**2/(25920*epsilon) - 1399*f_3/(311040*epsilon) + 1099*f_5/(311040*epsilon) - pi**4/(388800*epsilon) + pi**6/(1959552*epsilon) + 899629/(806215680*epsilon) + 37*f_3/(8640*epsilon**2) - f_5/(324*epsilon**2) - 157733/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(1080*epsilon**3) + 30269/(11197440*epsilon**3) + 77/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30216":"-7*f_3**2/(25920*epsilon) - 5917*f_3/(1244160*epsilon) + 23*f_5/(9720*epsilon) - 133*pi**4/(24883200*epsilon) + pi**6/(1959552*epsilon) + 2590931/(806215680*epsilon) + 1327*f_3/(207360*epsilon**2) - f_5/(324*epsilon**2) - 1309459/(268738560*epsilon**2) - f_3/(432*epsilon**3) + 3797/(5598720*epsilon**3) + 1951/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","30217":"-7*f_3**2/(25920*epsilon) - 5917*f_3/(1244160*epsilon) + 23*f_5/(9720*epsilon) - 133*pi**4/(24883200*epsilon) + pi**6/(1959552*epsilon) + 2590931/(806215680*epsilon) + 1327*f_3/(207360*epsilon**2) - f_5/(324*epsilon**2) - 1309459/(268738560*epsilon**2) - f_3/(432*epsilon**3) + 3797/(5598720*epsilon**3) + 1951/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","30218":"-f_3**2/(5184*epsilon) - 941*f_3/(1244160*epsilon) - 299*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) + 41*pi**4/(12441600*epsilon) + 2326363/(806215680*epsilon) + 173*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) - 71269/(13436928*epsilon**2) - pi**4/(207360*epsilon**2) - 5*f_3/(1728*epsilon**3) + 47873/(11197440*epsilon**3) - 247/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30219":"-f_3**2/(5184*epsilon) - 941*f_3/(1244160*epsilon) - 299*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) + 41*pi**4/(12441600*epsilon) + 2326363/(806215680*epsilon) + 173*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) - 71269/(13436928*epsilon**2) - pi**4/(207360*epsilon**2) - 5*f_3/(1728*epsilon**3) + 47873/(11197440*epsilon**3) - 247/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30220":"809*f_3/(1244160*epsilon) - 131*f_5/(69120*epsilon) - pi**4/(1244160*epsilon) + 811279/(537477120*epsilon) - 197*f_3/(103680*epsilon**2) - 23897/(29859840*epsilon**2) + 7*pi**4/(691200*epsilon**2) + 7*f_3/(5760*epsilon**3) - 5953/(3732480*epsilon**3) + 85/(41472*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30221":"809*f_3/(1244160*epsilon) - 131*f_5/(69120*epsilon) - pi**4/(1244160*epsilon) + 811279/(537477120*epsilon) - 197*f_3/(103680*epsilon**2) - 23897/(29859840*epsilon**2) + 7*pi**4/(691200*epsilon**2) + 7*f_3/(5760*epsilon**3) - 5953/(3732480*epsilon**3) + 85/(41472*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30222":"37*f_3/(414720*epsilon) + 17*f_5/(69120*epsilon) - 83941/(107495424*epsilon) + 11*pi**4/(3110400*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 27079/(29859840*epsilon**2) - f_3/(5760*epsilon**3) + 4127/(3732480*epsilon**3) - 7/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30223":"37*f_3/(414720*epsilon) + 17*f_5/(69120*epsilon) - 83941/(107495424*epsilon) + 11*pi**4/(3110400*epsilon) - 17*f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 27079/(29859840*epsilon**2) - f_3/(5760*epsilon**3) + 4127/(3732480*epsilon**3) - 7/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30224":"-19*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 10357/(80621568*epsilon) + 5*f_3/(20736*epsilon**2) - 1507/(4199040*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 97/(3732480*epsilon**3) - 133/(155520*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","30225":"-19*f_3/(311040*epsilon) - pi**4/(3110400*epsilon) + 10357/(80621568*epsilon) + 5*f_3/(20736*epsilon**2) - 1507/(4199040*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 97/(3732480*epsilon**3) - 133/(155520*epsilon**4) + 7/(5184*epsilon**5) - 1/(1620*epsilon**6)","30226":"739*f_3/(3732480*epsilon) - 73345/(241864704*epsilon) - pi**4/(1166400*epsilon) - 73*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 84721/(403107840*epsilon**2) + f_3/(17280*epsilon**3) + 17297/(67184640*epsilon**3) - 2609/(2799360*epsilon**4) + 187/(155520*epsilon**5) - 11/(19440*epsilon**6)","30227":"739*f_3/(3732480*epsilon) - 73345/(241864704*epsilon) - pi**4/(1166400*epsilon) - 73*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 84721/(403107840*epsilon**2) + f_3/(17280*epsilon**3) + 17297/(67184640*epsilon**3) - 2609/(2799360*epsilon**4) + 187/(155520*epsilon**5) - 11/(19440*epsilon**6)","30228":"-5983*f_3/(11197440*epsilon) + 59*f_5/(311040*epsilon) - 287*pi**4/(111974400*epsilon) + 718591/(806215680*epsilon) - 11*f_3/(58320*epsilon**2) - 89641/(403107840*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 199/(2985984*epsilon**3) - 3877/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","30229":"-5983*f_3/(11197440*epsilon) + 59*f_5/(311040*epsilon) - 287*pi**4/(111974400*epsilon) + 718591/(806215680*epsilon) - 11*f_3/(58320*epsilon**2) - 89641/(403107840*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 199/(2985984*epsilon**3) - 3877/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","30230":"2711*f_3/(11197440*epsilon) - 19*f_5/(34560*epsilon) - 197*pi**4/(111974400*epsilon) + 521923/(806215680*epsilon) - 7*f_3/(46656*epsilon**2) - 87049/(403107840*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 1571/(14929920*epsilon**3) - 3877/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","30231":"2711*f_3/(11197440*epsilon) - 19*f_5/(34560*epsilon) - 197*pi**4/(111974400*epsilon) + 521923/(806215680*epsilon) - 7*f_3/(46656*epsilon**2) - 87049/(403107840*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 1571/(14929920*epsilon**3) - 3877/(11197440*epsilon**4) + 19/(62208*epsilon**5) - 7/(77760*epsilon**6)","30232":"301*f_3/(233280*epsilon) - 89*f_5/(311040*epsilon) - 80407/(100776960*epsilon) - 11*pi**4/(2332800*epsilon) - f_3/(1728*epsilon**2) + pi**4/(388800*epsilon**2) + 17713/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 29/(4478976*epsilon**3) - 541/(1866240*epsilon**4) + 41/(155520*epsilon**5) - 1/(12960*epsilon**6)","30233":"301*f_3/(233280*epsilon) - 89*f_5/(311040*epsilon) - 80407/(100776960*epsilon) - 11*pi**4/(2332800*epsilon) - f_3/(1728*epsilon**2) + pi**4/(388800*epsilon**2) + 17713/(44789760*epsilon**2) + f_3/(8640*epsilon**3) - 29/(4478976*epsilon**3) - 541/(1866240*epsilon**4) + 41/(155520*epsilon**5) - 1/(12960*epsilon**6)","30234":"-469*f_3/(1244160*epsilon) + 23*f_5/(69120*epsilon) - 874031/(2418647040*epsilon) + 127*pi**4/(18662400*epsilon) + 23*f_3/(124416*epsilon**2) - 67433/(201553920*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + f_3/(25920*epsilon**3) + 89411/(134369280*epsilon**3) - 10951/(11197440*epsilon**4) + 271/(311040*epsilon**5) - 5/(15552*epsilon**6)","30235":"-469*f_3/(1244160*epsilon) + 23*f_5/(69120*epsilon) - 874031/(2418647040*epsilon) + 127*pi**4/(18662400*epsilon) + 23*f_3/(124416*epsilon**2) - 67433/(201553920*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + f_3/(25920*epsilon**3) + 89411/(134369280*epsilon**3) - 10951/(11197440*epsilon**4) + 271/(311040*epsilon**5) - 5/(15552*epsilon**6)","30236":"-1049*f_3/(3732480*epsilon) + 181*f_5/(414720*epsilon) + 7907/(483729408*epsilon) + 23*pi**4/(9331200*epsilon) + 23*f_3/(77760*epsilon**2) - 1296271/(1612431360*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7*f_3/(103680*epsilon**3) + 56911/(67184640*epsilon**3) - 3533/(5598720*epsilon**4) + 53/(155520*epsilon**5) - 7/(77760*epsilon**6)","30237":"-1049*f_3/(3732480*epsilon) + 181*f_5/(414720*epsilon) + 7907/(483729408*epsilon) + 23*pi**4/(9331200*epsilon) + 23*f_3/(77760*epsilon**2) - 1296271/(1612431360*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7*f_3/(103680*epsilon**3) + 56911/(67184640*epsilon**3) - 3533/(5598720*epsilon**4) + 53/(155520*epsilon**5) - 7/(77760*epsilon**6)","30238":"83*f_3/(2799360*epsilon) - f_5/(138240*epsilon) - 111799/(2418647040*epsilon) + pi**4/(2764800*epsilon) - 41*f_3/(1244160*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 11401/(161243136*epsilon**2) + f_3/(38880*epsilon**3) - 2599/(13436928*epsilon**3) + 1091/(3732480*epsilon**4) - 101/(466560*epsilon**5) + 1/(15552*epsilon**6)","30239":"83*f_3/(2799360*epsilon) - f_5/(138240*epsilon) - 111799/(2418647040*epsilon) + pi**4/(2764800*epsilon) - 41*f_3/(1244160*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 11401/(161243136*epsilon**2) + f_3/(38880*epsilon**3) - 2599/(13436928*epsilon**3) + 1091/(3732480*epsilon**4) - 101/(466560*epsilon**5) + 1/(15552*epsilon**6)","30240":"-2093*f_3/(22394880*epsilon) - 17*f_5/(311040*epsilon) + 273871/(9674588160*epsilon) + 31*pi**4/(37324800*epsilon) - f_3/(138240*epsilon**2) - pi**4/(3732480*epsilon**2) + 169061/(1612431360*epsilon**2) + f_3/(62208*epsilon**3) - 17183/(67184640*epsilon**3) + 155/(559872*epsilon**4) - 37/(233280*epsilon**5) + 1/(25920*epsilon**6)","30241":"-2093*f_3/(22394880*epsilon) - 17*f_5/(311040*epsilon) + 273871/(9674588160*epsilon) + 31*pi**4/(37324800*epsilon) - f_3/(138240*epsilon**2) - pi**4/(3732480*epsilon**2) + 169061/(1612431360*epsilon**2) + f_3/(62208*epsilon**3) - 17183/(67184640*epsilon**3) + 155/(559872*epsilon**4) - 37/(233280*epsilon**5) + 1/(25920*epsilon**6)","30242":"97*f_3/(1244160*epsilon) - 7*f_5/(414720*epsilon) + pi**4/(74649600*epsilon) + 9899/(2418647040*epsilon) - 31*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) + 66581/(806215680*epsilon**2) + f_3/(25920*epsilon**3) - 15371/(67184640*epsilon**3) + 1139/(3732480*epsilon**4) - 101/(466560*epsilon**5) + 1/(15552*epsilon**6)","30243":"97*f_3/(1244160*epsilon) - 7*f_5/(414720*epsilon) + pi**4/(74649600*epsilon) + 9899/(2418647040*epsilon) - 31*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) + 66581/(806215680*epsilon**2) + f_3/(25920*epsilon**3) - 15371/(67184640*epsilon**3) + 1139/(3732480*epsilon**4) - 101/(466560*epsilon**5) + 1/(15552*epsilon**6)","30244":"337*f_3/(414720*epsilon) - 19*f_5/(10368*epsilon) + 707117/(1612431360*epsilon) + 23*pi**4/(3110400*epsilon) - f_3/(3456*epsilon**2) - 13841/(26873856*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 1549/(11197440*epsilon**3) + 1277/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","30245":"337*f_3/(414720*epsilon) - 19*f_5/(10368*epsilon) + 707117/(1612431360*epsilon) + 23*pi**4/(3110400*epsilon) - f_3/(3456*epsilon**2) - 13841/(26873856*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 1549/(11197440*epsilon**3) + 1277/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","30246":"-43*f_3**2/(38880*epsilon) - 55*f_3/(5832*epsilon) - pi**4*f_3/(77760*epsilon) + 1027*f_5/(93312*epsilon) + 107*f_7/(69120*epsilon) - pi**6/(5878656*epsilon) + 7*pi**4/(583200*epsilon) + 19*f_3**2/(6480*epsilon**2) + 113*f_3/(9720*epsilon**2) - 17*f_5/(972*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","30247":"-43*f_3**2/(38880*epsilon) - 55*f_3/(5832*epsilon) - pi**4*f_3/(77760*epsilon) + 1027*f_5/(93312*epsilon) + 107*f_7/(69120*epsilon) - pi**6/(5878656*epsilon) + 7*pi**4/(583200*epsilon) + 19*f_3**2/(6480*epsilon**2) + 113*f_3/(9720*epsilon**2) - 17*f_5/(972*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","30248":"-f_3**2/(51840*epsilon) + 15829*f_3/(3732480*epsilon) - 23*f_5/(62208*epsilon) - 24869/(4199040*epsilon) + pi**6/(9797760*epsilon) + 331*pi**4/(37324800*epsilon) - 2297*f_3/(311040*epsilon**2) + f_5/(3240*epsilon**2) - pi**4/(207360*epsilon**2) + 40127/(3732480*epsilon**2) + 13*f_3/(2592*epsilon**3) - 197/(29160*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","30249":"-f_3**2/(51840*epsilon) + 15829*f_3/(3732480*epsilon) - 23*f_5/(62208*epsilon) - 24869/(4199040*epsilon) + pi**6/(9797760*epsilon) + 331*pi**4/(37324800*epsilon) - 2297*f_3/(311040*epsilon**2) + f_5/(3240*epsilon**2) - pi**4/(207360*epsilon**2) + 40127/(3732480*epsilon**2) + 13*f_3/(2592*epsilon**3) - 197/(29160*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","30250":"-11*f_3**2/(103680*epsilon) - 449*f_3/(233280*epsilon) - 451*f_5/(311040*epsilon) - 31*pi**4/(6220800*epsilon) - pi**6/(19595520*epsilon) + 756521/(134369280*epsilon) + 41*f_3/(155520*epsilon**2) + 37*f_5/(51840*epsilon**2) - 2261/(746496*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 457/(233280*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(320*epsilon**4) - 1/(810*epsilon**5)","30251":"-11*f_3**2/(103680*epsilon) - 449*f_3/(233280*epsilon) - 451*f_5/(311040*epsilon) - 31*pi**4/(6220800*epsilon) - pi**6/(19595520*epsilon) + 756521/(134369280*epsilon) + 41*f_3/(155520*epsilon**2) + 37*f_5/(51840*epsilon**2) - 2261/(746496*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 457/(233280*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(320*epsilon**4) - 1/(810*epsilon**5)","30252":"-f_3**2/(3240*epsilon) - 173*f_3/(103680*epsilon) + 223*f_5/(155520*epsilon) - 59/(155520*epsilon) + pi**6/(1399680*epsilon) + 23*pi**4/(3110400*epsilon) - 31*f_3/(9720*epsilon**2) + 23*f_5/(6480*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 53/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 7/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30253":"-f_3**2/(3240*epsilon) - 173*f_3/(103680*epsilon) + 223*f_5/(155520*epsilon) - 59/(155520*epsilon) + pi**6/(1399680*epsilon) + 23*pi**4/(3110400*epsilon) - 31*f_3/(9720*epsilon**2) + 23*f_5/(6480*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 53/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 7/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30254":"5*f_3**2/(62208*epsilon) - 7933*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 92707/(403107840*epsilon) - pi**6/(58786560*epsilon) + 187*pi**4/(74649600*epsilon) + 59*f_3/(124416*epsilon**2) + f_5/(155520*epsilon**2) - 2581/(11197440*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 863/(1119744*epsilon**3) + f_3/(12960*epsilon**4) - 1/(1296*epsilon**4) + 11/(38880*epsilon**5)","30255":"5*f_3**2/(62208*epsilon) - 7933*f_3/(22394880*epsilon) + 121*f_5/(1866240*epsilon) - 92707/(403107840*epsilon) - pi**6/(58786560*epsilon) + 187*pi**4/(74649600*epsilon) + 59*f_3/(124416*epsilon**2) + f_5/(155520*epsilon**2) - 2581/(11197440*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 863/(1119744*epsilon**3) + f_3/(12960*epsilon**4) - 1/(1296*epsilon**4) + 11/(38880*epsilon**5)","30256":"-11*f_3**2/(3888*epsilon) - 1621*f_3/(186624*epsilon) - pi**4*f_3/(388800*epsilon) + 2453*f_5/(93312*epsilon) - 109*f_7/(51840*epsilon) - 14059/(1244160*epsilon) - 91*pi**4/(9331200*epsilon) + 5*pi**6/(2939328*epsilon) + 11*f_3**2/(6480*epsilon**2) + 953*f_3/(77760*epsilon**2) - 65*f_5/(1944*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 689/(62208*epsilon**2) - 11*f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 61/(12960*epsilon**3) + 1/(1080*epsilon**4)","30257":"-11*f_3**2/(3888*epsilon) - 1621*f_3/(186624*epsilon) - pi**4*f_3/(388800*epsilon) + 2453*f_5/(93312*epsilon) - 109*f_7/(51840*epsilon) - 14059/(1244160*epsilon) - 91*pi**4/(9331200*epsilon) + 5*pi**6/(2939328*epsilon) + 11*f_3**2/(6480*epsilon**2) + 953*f_3/(77760*epsilon**2) - 65*f_5/(1944*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 689/(62208*epsilon**2) - 11*f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 61/(12960*epsilon**3) + 1/(1080*epsilon**4)","30258":"f_3**2/(5184*epsilon) - 47*f_3/(62208*epsilon) - 319*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + 21823/(67184640*epsilon) + 19*pi**4/(3110400*epsilon) - 11*f_3/(207360*epsilon**2) + f_5/(648*epsilon**2) - 5537/(14929920*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 1409/(746496*epsilon**3) - 131/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","30259":"f_3**2/(5184*epsilon) - 47*f_3/(62208*epsilon) - 319*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + 21823/(67184640*epsilon) + 19*pi**4/(3110400*epsilon) - 11*f_3/(207360*epsilon**2) + f_5/(648*epsilon**2) - 5537/(14929920*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 1409/(746496*epsilon**3) - 131/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","30260":"95*f_3/(373248*epsilon) + 211*f_5/(207360*epsilon) - 17531/(8957952*epsilon) + 61*pi**4/(9331200*epsilon) + 29*f_3/(155520*epsilon**2) - 19*pi**4/(6220800*epsilon**2) + 18787/(67184640*epsilon**2) - 19*f_3/(51840*epsilon**3) + 3491/(3732480*epsilon**3) + 791/(933120*epsilon**4) - 47/(25920*epsilon**5) + 1/(1296*epsilon**6)","30261":"95*f_3/(373248*epsilon) + 211*f_5/(207360*epsilon) - 17531/(8957952*epsilon) + 61*pi**4/(9331200*epsilon) + 29*f_3/(155520*epsilon**2) - 19*pi**4/(6220800*epsilon**2) + 18787/(67184640*epsilon**2) - 19*f_3/(51840*epsilon**3) + 3491/(3732480*epsilon**3) + 791/(933120*epsilon**4) - 47/(25920*epsilon**5) + 1/(1296*epsilon**6)","30262":"-223*f_3/(3732480*epsilon) + f_5/(20736*epsilon) - 1399477/(7255941120*epsilon) + 13*pi**4/(55987200*epsilon) + 337*f_3/(1866240*epsilon**2) + 398243/(1209323520*epsilon**2) - f_3/(10368*epsilon**3) - 176197/(403107840*epsilon**3) + 10831/(33592320*epsilon**4) - 347/(2799360*epsilon**5) + 1/(46656*epsilon**6)","30263":"-223*f_3/(3732480*epsilon) + f_5/(20736*epsilon) - 1399477/(7255941120*epsilon) + 13*pi**4/(55987200*epsilon) + 337*f_3/(1866240*epsilon**2) + 398243/(1209323520*epsilon**2) - f_3/(10368*epsilon**3) - 176197/(403107840*epsilon**3) + 10831/(33592320*epsilon**4) - 347/(2799360*epsilon**5) + 1/(46656*epsilon**6)","30264":"-f_3**2/(51840*epsilon) - 2021*f_3/(829440*epsilon) - 1219*f_5/(1866240*epsilon) + pi**6/(13063680*epsilon) + 2251*pi**4/(671846400*epsilon) + 3070417/(806215680*epsilon) + 5687*f_3/(2799360*epsilon**2) + 29*f_5/(155520*epsilon**2) - 2579/(746496*epsilon**2) - 107*pi**4/(27993600*epsilon**2) - 107*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 3271/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 113/(466560*epsilon**4) + 1/(38880*epsilon**5)","30265":"-f_3**2/(51840*epsilon) - 2021*f_3/(829440*epsilon) - 1219*f_5/(1866240*epsilon) + pi**6/(13063680*epsilon) + 2251*pi**4/(671846400*epsilon) + 3070417/(806215680*epsilon) + 5687*f_3/(2799360*epsilon**2) + 29*f_5/(155520*epsilon**2) - 2579/(746496*epsilon**2) - 107*pi**4/(27993600*epsilon**2) - 107*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 3271/(2799360*epsilon**3) + f_3/(19440*epsilon**4) - 113/(466560*epsilon**4) + 1/(38880*epsilon**5)","30266":"f_3**2/(405*epsilon) - 2773*f_3/(3732480*epsilon) - 109*f_5/(103680*epsilon) - 19*pi**6/(19595520*epsilon) - 1039*pi**4/(111974400*epsilon) + 16151/(134369280*epsilon) - 355*f_3/(93312*epsilon**2) + 17*f_5/(8640*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 6037/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1351/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","30267":"f_3**2/(405*epsilon) - 2773*f_3/(3732480*epsilon) - 109*f_5/(103680*epsilon) - 19*pi**6/(19595520*epsilon) - 1039*pi**4/(111974400*epsilon) + 16151/(134369280*epsilon) - 355*f_3/(93312*epsilon**2) + 17*f_5/(8640*epsilon**2) + 71*pi**4/(4665600*epsilon**2) + 6037/(1866240*epsilon**2) + 71*f_3/(38880*epsilon**3) - 1351/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 77/(77760*epsilon**4) - 1/(6480*epsilon**5)","30268":"-91*f_3/(248832*epsilon) + 31*f_5/(51840*epsilon) - 91283/(134369280*epsilon) + 13*pi**4/(12441600*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 37/(122880*epsilon**2) - 7*f_3/(8640*epsilon**3) + 13571/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","30269":"-91*f_3/(248832*epsilon) + 31*f_5/(51840*epsilon) - 91283/(134369280*epsilon) + 13*pi**4/(12441600*epsilon) + f_3/(1728*epsilon**2) - pi**4/(518400*epsilon**2) + 37/(122880*epsilon**2) - 7*f_3/(8640*epsilon**3) + 13571/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","30270":"29*f_3**2/(51840*epsilon) - 29*f_3/(11664*epsilon) - 41*f_5/(15552*epsilon) - 269*pi**4/(18662400*epsilon) + pi**6/(612360*epsilon) + 6173/(1399680*epsilon) + 331*f_3/(38880*epsilon**2) - 49*f_5/(25920*epsilon**2) - 2891/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30271":"29*f_3**2/(51840*epsilon) - 29*f_3/(11664*epsilon) - 41*f_5/(15552*epsilon) - 269*pi**4/(18662400*epsilon) + pi**6/(612360*epsilon) + 6173/(1399680*epsilon) + 331*f_3/(38880*epsilon**2) - 49*f_5/(25920*epsilon**2) - 2891/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30272":"7*f_3**2/(5760*epsilon) + 17*f_3/(20736*epsilon) - 71*f_5/(12960*epsilon) - pi**4/(124416*epsilon) + 13*pi**6/(6531840*epsilon) + 5021/(1866240*epsilon) + 191*f_3/(38880*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 37/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + 29/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30273":"7*f_3**2/(5760*epsilon) + 17*f_3/(20736*epsilon) - 71*f_5/(12960*epsilon) - pi**4/(124416*epsilon) + 13*pi**6/(6531840*epsilon) + 5021/(1866240*epsilon) + 191*f_3/(38880*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 37/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + 29/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30274":"-23*f_3**2/(25920*epsilon) + 3683*f_3/(3732480*epsilon) - 679*f_5/(311040*epsilon) - 77*pi**4/(12441600*epsilon) - 4561/(22394880*epsilon) + 53*pi**6/(19595520*epsilon) - 427*f_3/(311040*epsilon**2) - 7*f_5/(6480*epsilon**2) - 733/(933120*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 13*f_3/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - 13/(19440*epsilon**3) - f_3/(720*epsilon**4) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","30275":"7*f_3**2/(5760*epsilon) - 3863*f_3/(3732480*epsilon) - 65*f_5/(10368*epsilon) - 667*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 326867/(44789760*epsilon) - 43*f_3/(17280*epsilon**2) + f_5/(1440*epsilon**2) - 2533/(1866240*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - 157/(51840*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","30276":"7*f_3**2/(5760*epsilon) - 3863*f_3/(3732480*epsilon) - 65*f_5/(10368*epsilon) - 667*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 326867/(44789760*epsilon) - 43*f_3/(17280*epsilon**2) + f_5/(1440*epsilon**2) - 2533/(1866240*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - 157/(51840*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","30277":"11*f_3**2/(34560*epsilon) - 7051*f_3/(933120*epsilon) + 23*f_5/(3840*epsilon) - 7723/(5598720*epsilon) - 47*pi**4/(7464960*epsilon) + pi**6/(311040*epsilon) + 1963*f_3/(622080*epsilon**2) - 53*f_5/(17280*epsilon**2) - 4333/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 11/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","30278":"11*f_3**2/(34560*epsilon) - 7051*f_3/(933120*epsilon) + 23*f_5/(3840*epsilon) - 7723/(5598720*epsilon) - 47*pi**4/(7464960*epsilon) + pi**6/(311040*epsilon) + 1963*f_3/(622080*epsilon**2) - 53*f_5/(17280*epsilon**2) - 4333/(1866240*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 11*f_3/(4320*epsilon**3) + pi**4/(86400*epsilon**3) + 11/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","30279":"-13*f_3/(43740*epsilon) - 25*f_5/(62208*epsilon) - 77*pi**4/(111974400*epsilon) + 80501/(134369280*epsilon) + 11*f_3/(1866240*epsilon**2) - 7019/(268738560*epsilon**2) + pi**4/(1866240*epsilon**2) - f_3/(31104*epsilon**3) + 1913/(6718464*epsilon**3) - 1487/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","30280":"-13*f_3/(43740*epsilon) - 25*f_5/(62208*epsilon) - 77*pi**4/(111974400*epsilon) + 80501/(134369280*epsilon) + 11*f_3/(1866240*epsilon**2) - 7019/(268738560*epsilon**2) + pi**4/(1866240*epsilon**2) - f_3/(31104*epsilon**3) + 1913/(6718464*epsilon**3) - 1487/(2799360*epsilon**4) + 19/(46656*epsilon**5) - 1/(7776*epsilon**6)","30281":"17*f_3**2/(62208*epsilon) - 27767*f_3/(67184640*epsilon) - f_5/(20736*epsilon) + 101*pi**4/(671846400*epsilon) + pi**6/(29393280*epsilon) + 189131/(806215680*epsilon) + 349*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 23717/(33592320*epsilon**2) + pi**4/(2239488*epsilon**2) - 11*f_3/(10368*epsilon**3) - pi**4/(4665600*epsilon**3) + 7469/(5598720*epsilon**3) + 19*f_3/(38880*epsilon**4) - 31/(38880*epsilon**4) + 7/(38880*epsilon**5)","30282":"17*f_3**2/(62208*epsilon) - 27767*f_3/(67184640*epsilon) - f_5/(20736*epsilon) + 101*pi**4/(671846400*epsilon) + pi**6/(29393280*epsilon) + 189131/(806215680*epsilon) + 349*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - 23717/(33592320*epsilon**2) + pi**4/(2239488*epsilon**2) - 11*f_3/(10368*epsilon**3) - pi**4/(4665600*epsilon**3) + 7469/(5598720*epsilon**3) + 19*f_3/(38880*epsilon**4) - 31/(38880*epsilon**4) + 7/(38880*epsilon**5)","30283":"-5*f_3**2/(7776*epsilon) + pi**4*f_3/(97200*epsilon) + 17437*f_3/(466560*epsilon) - 4741*f_5/(116640*epsilon) - 83*f_7/(103680*epsilon) - pi**6/(367416*epsilon) - 37*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 277*f_3/(9720*epsilon**2) + 77*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30284":"-5*f_3**2/(7776*epsilon) + pi**4*f_3/(97200*epsilon) + 17437*f_3/(466560*epsilon) - 4741*f_5/(116640*epsilon) - 83*f_7/(103680*epsilon) - pi**6/(367416*epsilon) - 37*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 277*f_3/(9720*epsilon**2) + 77*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30285":"-25*f_3/(248832*epsilon) - 7*f_5/(138240*epsilon) + 412889/(3224862720*epsilon) - 61*f_3/(414720*epsilon**2) - 24101/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 2819/(4478976*epsilon**3) - 2707/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","30286":"-25*f_3/(248832*epsilon) - 7*f_5/(138240*epsilon) + 412889/(3224862720*epsilon) - 61*f_3/(414720*epsilon**2) - 24101/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 2819/(4478976*epsilon**3) - 2707/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","30287":"f_3/(46656*epsilon) - f_5/(46080*epsilon) - 373639/(3224862720*epsilon) + pi**4/(1382400*epsilon) - 5*f_3/(82944*epsilon**2) - 4309/(26873856*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 16471/(22394880*epsilon**3) - 2851/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","30288":"f_3/(46656*epsilon) - f_5/(46080*epsilon) - 373639/(3224862720*epsilon) + pi**4/(1382400*epsilon) - 5*f_3/(82944*epsilon**2) - 4309/(26873856*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 16471/(22394880*epsilon**3) - 2851/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","30289":"-11*f_3**2/(77760*epsilon) - 10813*f_3/(5598720*epsilon) - 461*f_5/(466560*epsilon) - 161*pi**4/(27993600*epsilon) - pi**6/(8398080*epsilon) + 1915111/(403107840*epsilon) + 3473*f_3/(933120*epsilon**2) + f_5/(2430*epsilon**2) - 12913/(2239488*epsilon**2) - pi**4/(3110400*epsilon**2) - 37*f_3/(19440*epsilon**3) + pi**4/(388800*epsilon**3) + 407/(139968*epsilon**3) + f_3/(3240*epsilon**4) - 1/(1296*epsilon**4) + 1/(9720*epsilon**5)","30290":"-11*f_3**2/(77760*epsilon) - 10813*f_3/(5598720*epsilon) - 461*f_5/(466560*epsilon) - 161*pi**4/(27993600*epsilon) - pi**6/(8398080*epsilon) + 1915111/(403107840*epsilon) + 3473*f_3/(933120*epsilon**2) + f_5/(2430*epsilon**2) - 12913/(2239488*epsilon**2) - pi**4/(3110400*epsilon**2) - 37*f_3/(19440*epsilon**3) + pi**4/(388800*epsilon**3) + 407/(139968*epsilon**3) + f_3/(3240*epsilon**4) - 1/(1296*epsilon**4) + 1/(9720*epsilon**5)","30291":"-5293*f_3/(11197440*epsilon) - 37*f_5/(622080*epsilon) - pi**4/(37324800*epsilon) + 58955/(362797056*epsilon) + 67*f_3/(207360*epsilon**2) + pi**4/(9331200*epsilon**2) + 244109/(2418647040*epsilon**2) - 13*f_3/(155520*epsilon**3) - 80057/(403107840*epsilon**3) + 3809/(33592320*epsilon**4) - 91/(2799360*epsilon**5) + 1/(233280*epsilon**6)","30292":"-f_3**2/(207360*epsilon) - 29411*f_3/(22394880*epsilon) - 7*f_5/(77760*epsilon) + pi**6/(19595520*epsilon) + 217*pi**4/(111974400*epsilon) + 2431471/(1612431360*epsilon) + 301*f_3/(248832*epsilon**2) + f_5/(34560*epsilon**2) - 86359/(44789760*epsilon**2) - 73*pi**4/(37324800*epsilon**2) - 109*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 1555/(1119744*epsilon**3) + f_3/(6480*epsilon**4) - 49/(77760*epsilon**4) + 1/(6480*epsilon**5)","30293":"-f_3**2/(207360*epsilon) - 29411*f_3/(22394880*epsilon) - 7*f_5/(77760*epsilon) + pi**6/(19595520*epsilon) + 217*pi**4/(111974400*epsilon) + 2431471/(1612431360*epsilon) + 301*f_3/(248832*epsilon**2) + f_5/(34560*epsilon**2) - 86359/(44789760*epsilon**2) - 73*pi**4/(37324800*epsilon**2) - 109*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 1555/(1119744*epsilon**3) + f_3/(6480*epsilon**4) - 49/(77760*epsilon**4) + 1/(6480*epsilon**5)","30294":"377*f_3/(2488320*epsilon) - 23*f_5/(77760*epsilon) - 7*pi**4/(4147200*epsilon) + 684761/(3224862720*epsilon) + f_3/(17280*epsilon**2) + 407/(53747712*epsilon**2) - 1063/(7464960*epsilon**3) - 313/(1866240*epsilon**4) + 13/(38880*epsilon**5) - 1/(6480*epsilon**6)","30295":"-19*f_3/(165888*epsilon) + 11*f_5/(414720*epsilon) - pi**4/(1382400*epsilon) + 60671/(403107840*epsilon) - f_3/(11520*epsilon**2) - 53947/(268738560*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 169/(1244160*epsilon**3) - 271/(933120*epsilon**4) + 19/(77760*epsilon**5) - 1/(12960*epsilon**6)","30296":"-19*f_3/(165888*epsilon) + 11*f_5/(414720*epsilon) - pi**4/(1382400*epsilon) + 60671/(403107840*epsilon) - f_3/(11520*epsilon**2) - 53947/(268738560*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 169/(1244160*epsilon**3) - 271/(933120*epsilon**4) + 19/(77760*epsilon**5) - 1/(12960*epsilon**6)","30297":"-61*f_3/(11197440*epsilon) - 7*f_5/(207360*epsilon) + 13817/(3627970560*epsilon) + 7*pi**4/(111974400*epsilon) - 7*f_3/(186624*epsilon**2) - 34543/(2418647040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1/(82944*epsilon**3) + 1249/(16796160*epsilon**4) - 49/(349920*epsilon**5) + 1/(14580*epsilon**6)","30298":"-61*f_3/(11197440*epsilon) - 7*f_5/(207360*epsilon) + 13817/(3627970560*epsilon) + 7*pi**4/(111974400*epsilon) - 7*f_3/(186624*epsilon**2) - 34543/(2418647040*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 1/(82944*epsilon**3) + 1249/(16796160*epsilon**4) - 49/(349920*epsilon**5) + 1/(14580*epsilon**6)","30299":"-f_3**2/(5184*epsilon) - 353*f_3/(1399680*epsilon) + 667*f_5/(622080*epsilon) - 31*pi**4/(13996800*epsilon) - pi**6/(4898880*epsilon) - 53/(839808*epsilon) - 43*f_3/(93312*epsilon**2) + f_5/(8640*epsilon**2) + 85/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 29/(116640*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","30300":"f_3**2/(12960*epsilon) + 331*f_3/(1399680*epsilon) - 41*f_5/(207360*epsilon) - pi**6/(4898880*epsilon) - 7*pi**4/(5598720*epsilon) + 9103/(33592320*epsilon) - 143*f_3/(466560*epsilon**2) + f_5/(3240*epsilon**2) + 13/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1/(5832*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","30301":"f_3**2/(12960*epsilon) + 331*f_3/(1399680*epsilon) - 41*f_5/(207360*epsilon) - pi**6/(4898880*epsilon) - 7*pi**4/(5598720*epsilon) + 9103/(33592320*epsilon) - 143*f_3/(466560*epsilon**2) + f_5/(3240*epsilon**2) + 13/(279936*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1/(5832*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","30302":"-589*f_3/(3732480*epsilon) - 491057/(7255941120*epsilon) + pi**4/(1382400*epsilon) + f_3/(8640*epsilon**2) - pi**4/(3110400*epsilon**2) + 137893/(1209323520*epsilon**2) - f_3/(25920*epsilon**3) - 18577/(100776960*epsilon**3) + 1841/(8398080*epsilon**4) - 19/(139968*epsilon**5) + 1/(29160*epsilon**6)","30303":"-f_3**2/(38880*epsilon) - 899*f_3/(5598720*epsilon) + 59*f_5/(186624*epsilon) - pi**6/(5878656*epsilon) - 1573/(26873856*epsilon) + pi**4/(6220800*epsilon) + 331*f_3/(933120*epsilon**2) + 11*f_5/(77760*epsilon**2) - pi**4/(345600*epsilon**2) + 581/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","30304":"-f_3**2/(38880*epsilon) - 899*f_3/(5598720*epsilon) + 59*f_5/(186624*epsilon) - pi**6/(5878656*epsilon) - 1573/(26873856*epsilon) + pi**4/(6220800*epsilon) + 331*f_3/(933120*epsilon**2) + 11*f_5/(77760*epsilon**2) - pi**4/(345600*epsilon**2) + 581/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + pi**4/(777600*epsilon**3) + 7/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","30305":"-7*f_3**2/(25920*epsilon) + 559*f_3/(3732480*epsilon) - 311*f_5/(311040*epsilon) - 47*pi**6/(19595520*epsilon) + 43*pi**4/(37324800*epsilon) + 90181/(29859840*epsilon) - 241*f_3/(51840*epsilon**2) + 17*f_5/(5184*epsilon**2) + pi**4/(311040*epsilon**2) + 8677/(2488320*epsilon**2) + f_3/(108*epsilon**3) - 3359/(311040*epsilon**3) - f_3/(216*epsilon**4) + 139/(25920*epsilon**4) - 1/(1080*epsilon**5)","30306":"-7*f_3**2/(25920*epsilon) + 559*f_3/(3732480*epsilon) - 311*f_5/(311040*epsilon) - 47*pi**6/(19595520*epsilon) + 43*pi**4/(37324800*epsilon) + 90181/(29859840*epsilon) - 241*f_3/(51840*epsilon**2) + 17*f_5/(5184*epsilon**2) + pi**4/(311040*epsilon**2) + 8677/(2488320*epsilon**2) + f_3/(108*epsilon**3) - 3359/(311040*epsilon**3) - f_3/(216*epsilon**4) + 139/(25920*epsilon**4) - 1/(1080*epsilon**5)","30307":"79*f_3/(466560*epsilon) - 7*f_5/(155520*epsilon) - 29*pi**4/(18662400*epsilon) - 39713/(537477120*epsilon) - 29*f_3/(103680*epsilon**2) + 1223/(7464960*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(17280*epsilon**3) - 3749/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30308":"79*f_3/(466560*epsilon) - 7*f_5/(155520*epsilon) - 29*pi**4/(18662400*epsilon) - 39713/(537477120*epsilon) - 29*f_3/(103680*epsilon**2) + 1223/(7464960*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(17280*epsilon**3) - 3749/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30309":"1351*f_3/(3732480*epsilon) - 101*f_5/(311040*epsilon) - 83*pi**4/(37324800*epsilon) + 31831/(537477120*epsilon) - 23*f_3/(103680*epsilon**2) + 823/(7464960*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - f_3/(51840*epsilon**3) - 4901/(22394880*epsilon**3) - 11/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30310":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","30311":"83*f_3/(3732480*epsilon) - pi**4/(18662400*epsilon) + 25889/(2418647040*epsilon) - 49*f_3/(622080*epsilon**2) - 14989/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 6259/(67184640*epsilon**3) + 91/(279936*epsilon**4) - 19/(51840*epsilon**5) + 1/(6480*epsilon**6)","30312":"-83*f_3/(622080*epsilon) - 43*f_5/(311040*epsilon) - pi**4/(583200*epsilon) + 564239/(1209323520*epsilon) - 79*f_3/(622080*epsilon**2) - 11831/(403107840*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 413/(1244160*epsilon**3) + 83/(2799360*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","30313":"-83*f_3/(622080*epsilon) - 43*f_5/(311040*epsilon) - pi**4/(583200*epsilon) + 564239/(1209323520*epsilon) - 79*f_3/(622080*epsilon**2) - 11831/(403107840*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 413/(1244160*epsilon**3) + 83/(2799360*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","30314":"917*f_3/(1866240*epsilon) + f_5/(34560*epsilon) - 594827/(967458816*epsilon) + pi**4/(1244160*epsilon) - 221*f_3/(311040*epsilon**2) + 56171/(80621568*epsilon**2) + f_3/(3456*epsilon**3) - 3967/(22394880*epsilon**3) - 629/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","30315":"917*f_3/(1866240*epsilon) + f_5/(34560*epsilon) - 594827/(967458816*epsilon) + pi**4/(1244160*epsilon) - 221*f_3/(311040*epsilon**2) + 56171/(80621568*epsilon**2) + f_3/(3456*epsilon**3) - 3967/(22394880*epsilon**3) - 629/(5598720*epsilon**4) + 47/(466560*epsilon**5) - 1/(38880*epsilon**6)","30316":"-883*f_3/(7464960*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(2488320*epsilon) - 4217/(9674588160*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(6220800*epsilon**2) + 10349/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 991/(7464960*epsilon**3) - 133/(1119744*epsilon**4) + 53/(116640*epsilon**5) - 1/(3888*epsilon**6)","30317":"-883*f_3/(7464960*epsilon) + 7*f_5/(69120*epsilon) - pi**4/(2488320*epsilon) - 4217/(9674588160*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(6220800*epsilon**2) + 10349/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 991/(7464960*epsilon**3) - 133/(1119744*epsilon**4) + 53/(116640*epsilon**5) - 1/(3888*epsilon**6)","30318":"19*f_3**2/(207360*epsilon) + 1133*f_3/(3732480*epsilon) - 197*f_5/(622080*epsilon) - 127979/(268738560*epsilon) + pi**6/(19595520*epsilon) + 151*pi**4/(55987200*epsilon) + 53*f_3/(155520*epsilon**2) - f_5/(11520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 37/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 977/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","30319":"19*f_3**2/(207360*epsilon) + 1133*f_3/(3732480*epsilon) - 197*f_5/(622080*epsilon) - 127979/(268738560*epsilon) + pi**6/(19595520*epsilon) + 151*pi**4/(55987200*epsilon) + 53*f_3/(155520*epsilon**2) - f_5/(11520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 37/(1244160*epsilon**2) - 7*f_3/(17280*epsilon**3) + pi**4/(1036800*epsilon**3) + 977/(1866240*epsilon**3) + f_3/(8640*epsilon**4) - 5/(15552*epsilon**4) + 1/(12960*epsilon**5)","30320":"f_3**2/(19440*epsilon) + 169*f_3/(1399680*epsilon) + 5*f_5/(46656*epsilon) - 35423/(134369280*epsilon) - pi**6/(5878656*epsilon) + pi**4/(3110400*epsilon) + 331*f_3/(933120*epsilon**2) - 19*f_5/(77760*epsilon**2) - pi**4/(345600*epsilon**2) + 1589/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + 1/(10368*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","30321":"f_3**2/(19440*epsilon) + 169*f_3/(1399680*epsilon) + 5*f_5/(46656*epsilon) - 35423/(134369280*epsilon) - pi**6/(5878656*epsilon) + pi**4/(3110400*epsilon) + 331*f_3/(933120*epsilon**2) - 19*f_5/(77760*epsilon**2) - pi**4/(345600*epsilon**2) + 1589/(5598720*epsilon**2) - f_3/(2880*epsilon**3) + 1/(10368*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 7/(19440*epsilon**4) + 1/(6480*epsilon**5)","30322":"61*f_3/(186624*epsilon) - 25*f_5/(124416*epsilon) - 305561/(2418647040*epsilon) - 41*pi**4/(37324800*epsilon) - 49*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 89101/(403107840*epsilon**2) + f_3/(17280*epsilon**3) - 679/(3732480*epsilon**3) - 53/(559872*epsilon**4) + 11/(46656*epsilon**5) - 1/(9720*epsilon**6)","30323":"61*f_3/(186624*epsilon) - 25*f_5/(124416*epsilon) - 305561/(2418647040*epsilon) - 41*pi**4/(37324800*epsilon) - 49*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 89101/(403107840*epsilon**2) + f_3/(17280*epsilon**3) - 679/(3732480*epsilon**3) - 53/(559872*epsilon**4) + 11/(46656*epsilon**5) - 1/(9720*epsilon**6)","30324":"5*f_3/(41472*epsilon) - f_5/(5760*epsilon) - pi**4/(1866240*epsilon) + 7099/(537477120*epsilon) + f_3/(38880*epsilon**2) + 221/(7464960*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(17280*epsilon**3) - 941/(22394880*epsilon**3) - 59/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30325":"5*f_3/(41472*epsilon) - f_5/(5760*epsilon) - pi**4/(1866240*epsilon) + 7099/(537477120*epsilon) + f_3/(38880*epsilon**2) + 221/(7464960*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(17280*epsilon**3) - 941/(22394880*epsilon**3) - 59/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30326":"-41*f_3/(746496*epsilon) + 107*f_5/(1244160*epsilon) - 41*pi**4/(74649600*epsilon) - 73951/(3224862720*epsilon) + f_3/(4320*epsilon**2) - 7109/(107495424*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7*f_3/(103680*epsilon**3) + 1235/(4478976*epsilon**3) - 475/(746496*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","30327":"-41*f_3/(746496*epsilon) + 107*f_5/(1244160*epsilon) - 41*pi**4/(74649600*epsilon) - 73951/(3224862720*epsilon) + f_3/(4320*epsilon**2) - 7109/(107495424*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - 7*f_3/(103680*epsilon**3) + 1235/(4478976*epsilon**3) - 475/(746496*epsilon**4) + 11/(19440*epsilon**5) - 1/(4320*epsilon**6)","30328":"-499*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 11113/(537477120*epsilon) + pi**4/(7464960*epsilon) + f_3/(4608*epsilon**2) - pi**4/(622080*epsilon**2) + 299/(8957952*epsilon**2) - f_3/(5184*epsilon**3) + 107/(22394880*epsilon**3) - 41/(933120*epsilon**4) + 103/(155520*epsilon**5) - 1/(1620*epsilon**6)","30329":"-499*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 11113/(537477120*epsilon) + pi**4/(7464960*epsilon) + f_3/(4608*epsilon**2) - pi**4/(622080*epsilon**2) + 299/(8957952*epsilon**2) - f_3/(5184*epsilon**3) + 107/(22394880*epsilon**3) - 41/(933120*epsilon**4) + 103/(155520*epsilon**5) - 1/(1620*epsilon**6)","30330":"7*f_3/(414720*epsilon) - pi**4/(9331200*epsilon) + 5447/(4837294080*epsilon) - f_3/(17280*epsilon**2) + 137/(80621568*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 13/(2099520*epsilon**3) + 227/(2799360*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","30331":"7*f_3/(414720*epsilon) - pi**4/(9331200*epsilon) + 5447/(4837294080*epsilon) - f_3/(17280*epsilon**2) + 137/(80621568*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 13/(2099520*epsilon**3) + 227/(2799360*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","30332":"139*f_3/(414720*epsilon) - 37*f_5/(124416*epsilon) - 19*pi**4/(18662400*epsilon) + 9007/(151165440*epsilon) - 89*f_3/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) + 40873/(403107840*epsilon**2) + f_3/(10368*epsilon**3) - 65/(248832*epsilon**3) - 5/(559872*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","30333":"139*f_3/(414720*epsilon) - 37*f_5/(124416*epsilon) - 19*pi**4/(18662400*epsilon) + 9007/(151165440*epsilon) - 89*f_3/(622080*epsilon**2) + pi**4/(1244160*epsilon**2) + 40873/(403107840*epsilon**2) + f_3/(10368*epsilon**3) - 65/(248832*epsilon**3) - 5/(559872*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","30334":"751*f_3/(11197440*epsilon) + 7*f_5/(1244160*epsilon) + 31*pi**4/(223948800*epsilon) + 138803/(725594112*epsilon) - 31*f_3/(933120*epsilon**2) - 767821/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) + 2327/(201553920*epsilon**3) + 5023/(33592320*epsilon**4) - 79/(466560*epsilon**5) + 7/(116640*epsilon**6)","30335":"751*f_3/(11197440*epsilon) + 7*f_5/(1244160*epsilon) + 31*pi**4/(223948800*epsilon) + 138803/(725594112*epsilon) - 31*f_3/(933120*epsilon**2) - 767821/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) + 2327/(201553920*epsilon**3) + 5023/(33592320*epsilon**4) - 79/(466560*epsilon**5) + 7/(116640*epsilon**6)","30336":"-131*f_3/(933120*epsilon) - f_5/(9720*epsilon) - 7*pi**4/(6220800*epsilon) + 157831/(537477120*epsilon) + 49*f_3/(311040*epsilon**2) - 251/(2488320*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(10368*epsilon**3) - 1733/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30337":"-131*f_3/(933120*epsilon) - f_5/(9720*epsilon) - 7*pi**4/(6220800*epsilon) + 157831/(537477120*epsilon) + 49*f_3/(311040*epsilon**2) - 251/(2488320*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(10368*epsilon**3) - 1733/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30338":"-49*f_3/(3732480*epsilon) - f_5/(25920*epsilon) - 31*pi**4/(37324800*epsilon) + 60283/(537477120*epsilon) + f_3/(103680*epsilon**2) - 149/(7464960*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(10368*epsilon**3) - 1877/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30339":"-49*f_3/(3732480*epsilon) - f_5/(25920*epsilon) - 31*pi**4/(37324800*epsilon) + 60283/(537477120*epsilon) + f_3/(103680*epsilon**2) - 149/(7464960*epsilon**2) + pi**4/(622080*epsilon**2) - f_3/(10368*epsilon**3) - 1877/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30340":"f_3/(69120*epsilon) - pi**4/(9331200*epsilon) - 3563/(2418647040*epsilon) - f_3/(17280*epsilon**2) + 1391/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1/(33592320*epsilon**3) + 5/(69984*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","30341":"f_3/(69120*epsilon) - pi**4/(9331200*epsilon) - 3563/(2418647040*epsilon) - f_3/(17280*epsilon**2) + 1391/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1/(33592320*epsilon**3) + 5/(69984*epsilon**4) - 17/(77760*epsilon**5) + 1/(6480*epsilon**6)","30342":"217*f_3/(2488320*epsilon) - f_5/(124416*epsilon) - 43*pi**4/(74649600*epsilon) - 26147/(537477120*epsilon) + 79*f_3/(622080*epsilon**2) + 89/(3732480*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 181/(4478976*epsilon**3) - 47/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30343":"217*f_3/(2488320*epsilon) - f_5/(124416*epsilon) - 43*pi**4/(74649600*epsilon) - 26147/(537477120*epsilon) + 79*f_3/(622080*epsilon**2) + 89/(3732480*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - 181/(4478976*epsilon**3) - 47/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30344":"367*f_3/(7464960*epsilon) - 127*f_5/(622080*epsilon) - 59*pi**4/(74649600*epsilon) + 83593/(537477120*epsilon) - 19*f_3/(207360*epsilon**2) - 17/(3732480*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(25920*epsilon**3) - 1913/(22394880*epsilon**3) - 47/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30345":"367*f_3/(7464960*epsilon) - 127*f_5/(622080*epsilon) - 59*pi**4/(74649600*epsilon) + 83593/(537477120*epsilon) - 19*f_3/(207360*epsilon**2) - 17/(3732480*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(25920*epsilon**3) - 1913/(22394880*epsilon**3) - 47/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","30346":"13*f_3/(3732480*epsilon) - 48131/(4837294080*epsilon) - f_3/(77760*epsilon**2) + 779/(40310784*epsilon**2) - 293/(4976640*epsilon**3) + 37/(279936*epsilon**4) - 25/(186624*epsilon**5) + 1/(19440*epsilon**6)","30347":"13*f_3/(3732480*epsilon) - 48131/(4837294080*epsilon) - f_3/(77760*epsilon**2) + 779/(40310784*epsilon**2) - 293/(4976640*epsilon**3) + 37/(279936*epsilon**4) - 25/(186624*epsilon**5) + 1/(19440*epsilon**6)","30348":"-29*f_3**2/(17280*epsilon) + 24589*f_3/(3732480*epsilon) + 479*f_5/(103680*epsilon) - 167159/(22394880*epsilon) - pi**6/(466560*epsilon) - 73*pi**4/(7464960*epsilon) - 23*f_3/(2304*epsilon**2) - f_5/(2880*epsilon**2) + 97*pi**4/(3110400*epsilon**2) + 3085/(373248*epsilon**2) + 91*f_3/(12960*epsilon**3) - 611/(103680*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 67/(25920*epsilon**4) - 1/(2160*epsilon**5)","30349":"-29*f_3**2/(17280*epsilon) + 24589*f_3/(3732480*epsilon) + 479*f_5/(103680*epsilon) - 167159/(22394880*epsilon) - pi**6/(466560*epsilon) - 73*pi**4/(7464960*epsilon) - 23*f_3/(2304*epsilon**2) - f_5/(2880*epsilon**2) + 97*pi**4/(3110400*epsilon**2) + 3085/(373248*epsilon**2) + 91*f_3/(12960*epsilon**3) - 611/(103680*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 67/(25920*epsilon**4) - 1/(2160*epsilon**5)","30350":"f_3**2/(8640*epsilon) - 5011*f_3/(622080*epsilon) + 731*f_5/(207360*epsilon) + pi**4/(414720*epsilon) + 155093/(29859840*epsilon) + 221*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 88687/(17915904*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1937/(1866240*epsilon**3) + 89/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30351":"f_3**2/(8640*epsilon) - 5011*f_3/(622080*epsilon) + 731*f_5/(207360*epsilon) + pi**4/(414720*epsilon) + 155093/(29859840*epsilon) + 221*f_3/(51840*epsilon**2) - f_5/(432*epsilon**2) - 88687/(17915904*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1937/(1866240*epsilon**3) + 89/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30352":"f_3**2/(25920*epsilon) + 10511*f_3/(3732480*epsilon) - 533*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) - 154169/(537477120*epsilon) + 119*pi**4/(18662400*epsilon) + f_3/(1944*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 673/(134369280*epsilon**2) - 7*f_3/(12960*epsilon**3) + 3509/(3732480*epsilon**3) + 31/(186624*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30353":"f_3**2/(25920*epsilon) + 10511*f_3/(3732480*epsilon) - 533*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) - 154169/(537477120*epsilon) + 119*pi**4/(18662400*epsilon) + f_3/(1944*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 673/(134369280*epsilon**2) - 7*f_3/(12960*epsilon**3) + 3509/(3732480*epsilon**3) + 31/(186624*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30354":"-497*f_3/(138240*epsilon) - 107*f_5/(103680*epsilon) - 7*pi**4/(1382400*epsilon) + 4877873/(806215680*epsilon) + 601*f_3/(103680*epsilon**2) - 508987/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 34021/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30355":"-497*f_3/(138240*epsilon) - 107*f_5/(103680*epsilon) - 7*pi**4/(1382400*epsilon) + 4877873/(806215680*epsilon) + 601*f_3/(103680*epsilon**2) - 508987/(67184640*epsilon**2) - pi**4/(1036800*epsilon**2) - 7*f_3/(2880*epsilon**3) + 34021/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30356":"161*f_3/(622080*epsilon) + 7*f_5/(69120*epsilon) + 17*pi**4/(4147200*epsilon) + 795001/(1612431360*epsilon) + f_3/(2160*epsilon**2) - 261409/(268738560*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 2657/(2239488*epsilon**3) + 1097/(1866240*epsilon**4) - 41/(12960*epsilon**5) + 13/(6480*epsilon**6)","30357":"161*f_3/(622080*epsilon) + 7*f_5/(69120*epsilon) + 17*pi**4/(4147200*epsilon) + 795001/(1612431360*epsilon) + f_3/(2160*epsilon**2) - 261409/(268738560*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 2657/(2239488*epsilon**3) + 1097/(1866240*epsilon**4) - 41/(12960*epsilon**5) + 13/(6480*epsilon**6)","30358":"-f_3/(20736*epsilon) + 11*f_5/(25920*epsilon) - 28699/(33592320*epsilon) + pi**4/(248832*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(115200*epsilon**2) - 3053/(29859840*epsilon**2) + f_3/(8640*epsilon**3) + 413/(933120*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30359":"-f_3/(20736*epsilon) + 11*f_5/(25920*epsilon) - 28699/(33592320*epsilon) + pi**4/(248832*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(115200*epsilon**2) - 3053/(29859840*epsilon**2) + f_3/(8640*epsilon**3) + 413/(933120*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30360":"-31*f_3/(38880*epsilon) - 29*f_5/(103680*epsilon) + pi**4/(194400*epsilon) + 42889/(67184640*epsilon) + 203*f_3/(103680*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 6409/(5971968*epsilon**2) - f_3/(2880*epsilon**3) + 133/(186624*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30361":"-31*f_3/(38880*epsilon) - 29*f_5/(103680*epsilon) + pi**4/(194400*epsilon) + 42889/(67184640*epsilon) + 203*f_3/(103680*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 6409/(5971968*epsilon**2) - f_3/(2880*epsilon**3) + 133/(186624*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30362":"-5*f_3/(9216*epsilon) + f_5/(622080*epsilon) - 212899/(1612431360*epsilon) + pi**4/(4147200*epsilon) + 119*f_3/(311040*epsilon**2) - 102593/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 629/(1244160*epsilon**3) - 931/(1119744*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","30363":"-5*f_3/(9216*epsilon) + f_5/(622080*epsilon) - 212899/(1612431360*epsilon) + pi**4/(4147200*epsilon) + 119*f_3/(311040*epsilon**2) - 102593/(806215680*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 629/(1244160*epsilon**3) - 931/(1119744*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","30364":"-19*f_3/(41472*epsilon) + pi**4/(1036800*epsilon) + 1160501/(1612431360*epsilon) + 49*f_3/(34560*epsilon**2) - 322673/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 5347/(1866240*epsilon**3) - 527/(207360*epsilon**4) + 127/(77760*epsilon**5) - 7/(12960*epsilon**6)","30365":"-19*f_3/(41472*epsilon) + pi**4/(1036800*epsilon) + 1160501/(1612431360*epsilon) + 49*f_3/(34560*epsilon**2) - 322673/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 5347/(1866240*epsilon**3) - 527/(207360*epsilon**4) + 127/(77760*epsilon**5) - 7/(12960*epsilon**6)","30366":"f_3**2/(25920*epsilon) - 961*f_3/(311040*epsilon) + 211*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) + 41897/(33592320*epsilon) + 31*pi**4/(2073600*epsilon) + 49*f_3/(20736*epsilon**2) + f_5/(1296*epsilon**2) - 56909/(29859840*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 1349/(933120*epsilon**3) + 23/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30367":"f_3**2/(25920*epsilon) - 961*f_3/(311040*epsilon) + 211*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) + 41897/(33592320*epsilon) + 31*pi**4/(2073600*epsilon) + 49*f_3/(20736*epsilon**2) + f_5/(1296*epsilon**2) - 56909/(29859840*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 1349/(933120*epsilon**3) + 23/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30368":"f_3**2/(6480*epsilon) + 281*f_3/(3732480*epsilon) + 863*f_5/(311040*epsilon) - 408805/(107495424*epsilon) - pi**6/(1959552*epsilon) + 23*pi**4/(1866240*epsilon) + 19*f_3/(19440*epsilon**2) + f_5/(1296*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 89183/(134369280*epsilon**2) - 13*f_3/(12960*epsilon**3) + 6101/(3732480*epsilon**3) - 61/(933120*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30369":"f_3**2/(6480*epsilon) + 281*f_3/(3732480*epsilon) + 863*f_5/(311040*epsilon) - 408805/(107495424*epsilon) - pi**6/(1959552*epsilon) + 23*pi**4/(1866240*epsilon) + 19*f_3/(19440*epsilon**2) + f_5/(1296*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 89183/(134369280*epsilon**2) - 13*f_3/(12960*epsilon**3) + 6101/(3732480*epsilon**3) - 61/(933120*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30370":"919*f_3/(311040*epsilon) - 17*f_5/(17280*epsilon) - 13679/(7464960*epsilon) - 7*pi**4/(1866240*epsilon) - 149*f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) + 1451/(933120*epsilon**2) + 37*pi**4/(1555200*epsilon**2) + 53*f_3/(8640*epsilon**3) - 313/(103680*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 11/(2880*epsilon**4) - 1/(720*epsilon**5)","30371":"919*f_3/(311040*epsilon) - 17*f_5/(17280*epsilon) - 13679/(7464960*epsilon) - 7*pi**4/(1866240*epsilon) - 149*f_3/(25920*epsilon**2) + f_5/(432*epsilon**2) + 1451/(933120*epsilon**2) + 37*pi**4/(1555200*epsilon**2) + 53*f_3/(8640*epsilon**3) - 313/(103680*epsilon**3) - pi**4/(51840*epsilon**3) - f_3/(432*epsilon**4) + 11/(2880*epsilon**4) - 1/(720*epsilon**5)","30372":"-29*f_3/(41472*epsilon) + 77*f_5/(69120*epsilon) - 10493/(16796160*epsilon) + 41*pi**4/(12441600*epsilon) + 11*f_3/(11520*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 6749/(29859840*epsilon**2) - f_3/(17280*epsilon**3) + 193/(466560*epsilon**3) + 113/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30373":"-29*f_3/(41472*epsilon) + 77*f_5/(69120*epsilon) - 10493/(16796160*epsilon) + 41*pi**4/(12441600*epsilon) + 11*f_3/(11520*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 6749/(29859840*epsilon**2) - f_3/(17280*epsilon**3) + 193/(466560*epsilon**3) + 113/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30374":"79*f_3**2/(38880*epsilon) - 11039*f_3/(233280*epsilon) + pi**4*f_3/(194400*epsilon) + 2587*f_5/(46656*epsilon) - 13*f_7/(17280*epsilon) - pi**6/(419904*epsilon) - 155/(93312*epsilon) + pi**4/(466560*epsilon) - f_3**2/(1620*epsilon**2) + 349*f_3/(9720*epsilon**2) - 10*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + 2/(1215*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","30375":"5143*f_3/(1244160*epsilon) + 17*f_5/(41472*epsilon) - 1065011/(201553920*epsilon) + pi**4/(4147200*epsilon) - 23*f_3/(6912*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 342167/(53747712*epsilon**2) + 11*f_3/(17280*epsilon**3) - 35131/(11197440*epsilon**3) + 77/(58320*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30376":"5143*f_3/(1244160*epsilon) + 17*f_5/(41472*epsilon) - 1065011/(201553920*epsilon) + pi**4/(4147200*epsilon) - 23*f_3/(6912*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 342167/(53747712*epsilon**2) + 11*f_3/(17280*epsilon**3) - 35131/(11197440*epsilon**3) + 77/(58320*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30377":"-41*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 3017*f_3/(93312*epsilon) - 3811*f_5/(116640*epsilon) - 59*f_7/(51840*epsilon) - 5*pi**6/(2939328*epsilon) - 67*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 479*f_3/(19440*epsilon**2) + 139*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30378":"-41*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 3017*f_3/(93312*epsilon) - 3811*f_5/(116640*epsilon) - 59*f_7/(51840*epsilon) - 5*pi**6/(2939328*epsilon) - 67*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 479*f_3/(19440*epsilon**2) + 139*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30379":"-f_3**2/(1440*epsilon) + 1357*f_3/(155520*epsilon) - 1213*f_5/(103680*epsilon) + 5/(41472*epsilon) + 7*pi**4/(777600*epsilon) + pi**6/(816480*epsilon) - 43*f_3/(15552*epsilon**2) + f_5/(360*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 241/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30380":"-f_3**2/(1440*epsilon) + 1357*f_3/(155520*epsilon) - 1213*f_5/(103680*epsilon) + 5/(41472*epsilon) + 7*pi**4/(777600*epsilon) + pi**6/(816480*epsilon) - 43*f_3/(15552*epsilon**2) + f_5/(360*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 241/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30381":"13*f_3**2/(3888*epsilon) - 965*f_3/(23328*epsilon) - pi**4*f_3/(97200*epsilon) + 1019*f_5/(23328*epsilon) - 17*f_7/(8640*epsilon) + pi**6/(1469664*epsilon) + 13*pi**4/(1166400*epsilon) - f_3**2/(648*epsilon**2) + 173*f_3/(4860*epsilon**2) - 10*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30382":"13*f_3**2/(3888*epsilon) - 965*f_3/(23328*epsilon) - pi**4*f_3/(97200*epsilon) + 1019*f_5/(23328*epsilon) - 17*f_7/(8640*epsilon) + pi**6/(1469664*epsilon) + 13*pi**4/(1166400*epsilon) - f_3**2/(648*epsilon**2) + 173*f_3/(4860*epsilon**2) - 10*f_5/(243*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30383":"-673*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) + 19*pi**4/(74649600*epsilon) + 724379/(4837294080*epsilon) + 41*f_3/(311040*epsilon**2) - 111859/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5669/(13436928*epsilon**3) - 101/(139968*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","30384":"-673*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) + 19*pi**4/(74649600*epsilon) + 724379/(4837294080*epsilon) + 41*f_3/(311040*epsilon**2) - 111859/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5669/(13436928*epsilon**3) - 101/(139968*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","30385":"1241*f_3/(1244160*epsilon) + 11*f_5/(11520*epsilon) - 45889/(25194240*epsilon) + 41*pi**4/(8294400*epsilon) - 229*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 67753/(67184640*epsilon**2) - f_3/(8640*epsilon**3) - 4717/(11197440*epsilon**3) + 1949/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","30386":"1241*f_3/(1244160*epsilon) + 11*f_5/(11520*epsilon) - 45889/(25194240*epsilon) + 41*pi**4/(8294400*epsilon) - 229*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 67753/(67184640*epsilon**2) - f_3/(8640*epsilon**3) - 4717/(11197440*epsilon**3) + 1949/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","30387":"-19*f_3**2/(3240*epsilon) + pi**4*f_3/(64800*epsilon) + 2761*f_3/(311040*epsilon) + 383*f_5/(51840*epsilon) + 77*f_7/(103680*epsilon) - pi**6/(139968*epsilon) - 323/(69120*epsilon) - pi**4/(124416*epsilon) + 7*f_3**2/(2160*epsilon**2) - 7*f_3/(3240*epsilon**2) - 47*f_5/(2592*epsilon**2) + pi**6/(163296*epsilon**2) + 553/(77760*epsilon**2) + f_5/(216*epsilon**3) - 31/(6480*epsilon**3) + 1/(1080*epsilon**4)","30388":"-19*f_3**2/(3240*epsilon) + pi**4*f_3/(64800*epsilon) + 2761*f_3/(311040*epsilon) + 383*f_5/(51840*epsilon) + 77*f_7/(103680*epsilon) - pi**6/(139968*epsilon) - 323/(69120*epsilon) - pi**4/(124416*epsilon) + 7*f_3**2/(2160*epsilon**2) - 7*f_3/(3240*epsilon**2) - 47*f_5/(2592*epsilon**2) + pi**6/(163296*epsilon**2) + 553/(77760*epsilon**2) + f_5/(216*epsilon**3) - 31/(6480*epsilon**3) + 1/(1080*epsilon**4)","30389":"-251*f_3/(207360*epsilon) + 7*f_5/(8640*epsilon) - 120107/(806215680*epsilon) + pi**4/(155520*epsilon) + 239*f_3/(103680*epsilon**2) - 28123/(13436928*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 37289/(11197440*epsilon**3) - 247/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30390":"-251*f_3/(207360*epsilon) + 7*f_5/(8640*epsilon) - 120107/(806215680*epsilon) + pi**4/(155520*epsilon) + 239*f_3/(103680*epsilon**2) - 28123/(13436928*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 37289/(11197440*epsilon**3) - 247/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30391":"13*f_3**2/(11520*epsilon) - 34349*f_3/(11197440*epsilon) + 13*f_5/(622080*epsilon) + pi**6/(13063680*epsilon) + 241*pi**4/(111974400*epsilon) + 149837/(89579520*epsilon) + 107*f_3/(155520*epsilon**2) - f_5/(25920*epsilon**2) - pi**4/(233280*epsilon**2) - 229/(622080*epsilon**2) + 7*f_3/(3888*epsilon**3) - 1061/(466560*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(810*epsilon**4) + 161/(77760*epsilon**4) - 7/(12960*epsilon**5)","30392":"13*f_3**2/(11520*epsilon) - 34349*f_3/(11197440*epsilon) + 13*f_5/(622080*epsilon) + pi**6/(13063680*epsilon) + 241*pi**4/(111974400*epsilon) + 149837/(89579520*epsilon) + 107*f_3/(155520*epsilon**2) - f_5/(25920*epsilon**2) - pi**4/(233280*epsilon**2) - 229/(622080*epsilon**2) + 7*f_3/(3888*epsilon**3) - 1061/(466560*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(810*epsilon**4) + 161/(77760*epsilon**4) - 7/(12960*epsilon**5)","30393":"7*f_3**2/(10368*epsilon) + 11417*f_3/(3732480*epsilon) - 3271*f_5/(311040*epsilon) - 193*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) + 72847/(11197440*epsilon) + 91*f_3/(62208*epsilon**2) + 61*f_5/(12960*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30394":"7*f_3**2/(10368*epsilon) + 11417*f_3/(3732480*epsilon) - 3271*f_5/(311040*epsilon) - 193*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) + 72847/(11197440*epsilon) + 91*f_3/(62208*epsilon**2) + 61*f_5/(12960*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30395":"-55*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 11113*f_3/(466560*epsilon) - 1343*f_5/(58320*epsilon) + 13*f_7/(5184*epsilon) - 19*pi**6/(5878656*epsilon) - 7*pi**4/(4665600*epsilon) + 7*f_3**2/(6480*epsilon**2) - 449*f_3/(19440*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30396":"-55*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 11113*f_3/(466560*epsilon) - 1343*f_5/(58320*epsilon) + 13*f_7/(5184*epsilon) - 19*pi**6/(5878656*epsilon) - 7*pi**4/(4665600*epsilon) + 7*f_3**2/(6480*epsilon**2) - 449*f_3/(19440*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30397":"91*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 1741*f_3/(466560*epsilon) - 1457*f_5/(233280*epsilon) + 11*f_7/(51840*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 149*f_3/(19440*epsilon**2) + 161*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30398":"91*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 1741*f_3/(466560*epsilon) - 1457*f_5/(233280*epsilon) + 11*f_7/(51840*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 149*f_3/(19440*epsilon**2) + 161*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30399":"139*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 4637*f_3/(233280*epsilon) - 12349*f_5/(466560*epsilon) + 197*f_7/(103680*epsilon) - 41*pi**4/(2332800*epsilon) - pi**6/(839808*epsilon) - f_3**2/(810*epsilon**2) - 187*f_3/(9720*epsilon**2) + 59*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30400":"139*f_3**2/(77760*epsilon) + pi**4*f_3/(97200*epsilon) + 4637*f_3/(233280*epsilon) - 12349*f_5/(466560*epsilon) + 197*f_7/(103680*epsilon) - 41*pi**4/(2332800*epsilon) - pi**6/(839808*epsilon) - f_3**2/(810*epsilon**2) - 187*f_3/(9720*epsilon**2) + 59*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30401":"-143*f_3**2/(38880*epsilon) - 6797*f_3/(233280*epsilon) - pi**4*f_3/(388800*epsilon) + 965*f_5/(23328*epsilon) + 31*f_7/(51840*epsilon) - 575/(93312*epsilon) - 37*pi**4/(2332800*epsilon) + 11*pi**6/(2939328*epsilon) + 11*f_3**2/(6480*epsilon**2) + 41*f_3/(1215*epsilon**2) - 89*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 71/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","30402":"-143*f_3**2/(38880*epsilon) - 6797*f_3/(233280*epsilon) - pi**4*f_3/(388800*epsilon) + 965*f_5/(23328*epsilon) + 31*f_7/(51840*epsilon) - 575/(93312*epsilon) - 37*pi**4/(2332800*epsilon) + 11*pi**6/(2939328*epsilon) + 11*f_3**2/(6480*epsilon**2) + 41*f_3/(1215*epsilon**2) - 89*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + 71/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3) - 1/(1620*epsilon**3)","30403":"-2687*f_3/(3732480*epsilon) - 79*f_5/(622080*epsilon) + 7*pi**4/(37324800*epsilon) + 2519383/(1209323520*epsilon) + 17*f_3/(34560*epsilon**2) - 626603/(161243136*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 88357/(33592320*epsilon**3) - 1369/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30404":"-2687*f_3/(3732480*epsilon) - 79*f_5/(622080*epsilon) + 7*pi**4/(37324800*epsilon) + 2519383/(1209323520*epsilon) + 17*f_3/(34560*epsilon**2) - 626603/(161243136*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 88357/(33592320*epsilon**3) - 1369/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30405":"-31*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 9643*f_3/(466560*epsilon) - 2521*f_5/(116640*epsilon) + 61*f_7/(34560*epsilon) - 127*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) + 7*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 221*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30406":"13*f_3/(622080*epsilon) - 56609/(483729408*epsilon) + pi**4/(9331200*epsilon) - f_3/(12960*epsilon**2) - pi**4/(3110400*epsilon**2) + 7153/(20155392*epsilon**2) + f_3/(17280*epsilon**3) - 29383/(67184640*epsilon**3) + 161/(373248*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","30407":"13*f_3/(622080*epsilon) - 56609/(483729408*epsilon) + pi**4/(9331200*epsilon) - f_3/(12960*epsilon**2) - pi**4/(3110400*epsilon**2) + 7153/(20155392*epsilon**2) + f_3/(17280*epsilon**3) - 29383/(67184640*epsilon**3) + 161/(373248*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","30408":"11*f_3/(233280*epsilon) + f_5/(23040*epsilon) - 17*pi**4/(8294400*epsilon) + 528389/(3224862720*epsilon) - f_3/(23040*epsilon**2) - 19741/(268738560*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 29/(165888*epsilon**3) - 937/(1866240*epsilon**4) + 1/(2160*epsilon**5) - 1/(6480*epsilon**6)","30409":"11*f_3/(233280*epsilon) + f_5/(23040*epsilon) - 17*pi**4/(8294400*epsilon) + 528389/(3224862720*epsilon) - f_3/(23040*epsilon**2) - 19741/(268738560*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 29/(165888*epsilon**3) - 937/(1866240*epsilon**4) + 1/(2160*epsilon**5) - 1/(6480*epsilon**6)","30410":"337*f_3/(746496*epsilon) - 182647/(403107840*epsilon) - 73*pi**4/(37324800*epsilon) - 41*f_3/(155520*epsilon**2) + pi**4/(1036800*epsilon**2) + 140821/(403107840*epsilon**2) + f_3/(8640*epsilon**3) + 3031/(11197440*epsilon**3) - 1541/(2799360*epsilon**4) + 29/(77760*epsilon**5) - 1/(9720*epsilon**6)","30411":"337*f_3/(746496*epsilon) - 182647/(403107840*epsilon) - 73*pi**4/(37324800*epsilon) - 41*f_3/(155520*epsilon**2) + pi**4/(1036800*epsilon**2) + 140821/(403107840*epsilon**2) + f_3/(8640*epsilon**3) + 3031/(11197440*epsilon**3) - 1541/(2799360*epsilon**4) + 29/(77760*epsilon**5) - 1/(9720*epsilon**6)","30412":"-433*f_3/(5598720*epsilon) - f_5/(69120*epsilon) - 156019/(3224862720*epsilon) + 91*pi**4/(74649600*epsilon) - 7*f_3/(622080*epsilon**2) - pi**4/(18662400*epsilon**2) + 47009/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 1447/(7464960*epsilon**3) + 1757/(5598720*epsilon**4) - 1/(4860*epsilon**5) + 1/(19440*epsilon**6)","30413":"-f_3**2/(1215*epsilon) - 74*f_3/(3645*epsilon) - pi**4*f_3/(97200*epsilon) + 1183*f_5/(46656*epsilon) - f_7/(2880*epsilon) - pi**6/(419904*epsilon) + 31*pi**4/(1166400*epsilon) + f_3**2/(810*epsilon**2) + 211*f_3/(9720*epsilon**2) - 53*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30414":"-f_3**2/(1215*epsilon) - 74*f_3/(3645*epsilon) - pi**4*f_3/(97200*epsilon) + 1183*f_5/(46656*epsilon) - f_7/(2880*epsilon) - pi**6/(419904*epsilon) + 31*pi**4/(1166400*epsilon) + f_3**2/(810*epsilon**2) + 211*f_3/(9720*epsilon**2) - 53*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30415":"77*f_3**2/(51840*epsilon) + 3517*f_3/(746496*epsilon) - 5431*f_5/(311040*epsilon) - 11*pi**6/(9797760*epsilon) - 73*pi**4/(37324800*epsilon) + 127489/(11197440*epsilon) - 29*f_3/(62208*epsilon**2) + 17*f_5/(1620*epsilon**2) - 1729/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 101/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30416":"77*f_3**2/(51840*epsilon) + 3517*f_3/(746496*epsilon) - 5431*f_5/(311040*epsilon) - 11*pi**6/(9797760*epsilon) - 73*pi**4/(37324800*epsilon) + 127489/(11197440*epsilon) - 29*f_3/(62208*epsilon**2) + 17*f_5/(1620*epsilon**2) - 1729/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 101/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30417":"19*f_3**2/(10368*epsilon) - 9587*f_3/(3732480*epsilon) - 179*f_5/(62208*epsilon) + pi**6/(9797760*epsilon) + 19*pi**4/(1492992*epsilon) + 36847/(16796160*epsilon) - 1829*f_3/(311040*epsilon**2) + 53*f_5/(25920*epsilon**2) - pi**4/(207360*epsilon**2) + 5059/(746496*epsilon**2) + 13*f_3/(2592*epsilon**3) - 367/(58320*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","30418":"19*f_3**2/(10368*epsilon) - 9587*f_3/(3732480*epsilon) - 179*f_5/(62208*epsilon) + pi**6/(9797760*epsilon) + 19*pi**4/(1492992*epsilon) + 36847/(16796160*epsilon) - 1829*f_3/(311040*epsilon**2) + 53*f_5/(25920*epsilon**2) - pi**4/(207360*epsilon**2) + 5059/(746496*epsilon**2) + 13*f_3/(2592*epsilon**3) - 367/(58320*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","30419":"-13*f_3**2/(25920*epsilon) - 3319*f_3/(414720*epsilon) + 1271*f_5/(622080*epsilon) + 11*pi**4/(2488320*epsilon) + pi**6/(1959552*epsilon) + 68843/(10077696*epsilon) + 703*f_3/(103680*epsilon**2) - f_5/(324*epsilon**2) - 894917/(268738560*epsilon**2) - pi**4/(82944*epsilon**2) - f_3/(3456*epsilon**3) - 10903/(11197440*epsilon**3) + 263/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30420":"-13*f_3**2/(25920*epsilon) - 3319*f_3/(414720*epsilon) + 1271*f_5/(622080*epsilon) + 11*pi**4/(2488320*epsilon) + pi**6/(1959552*epsilon) + 68843/(10077696*epsilon) + 703*f_3/(103680*epsilon**2) - f_5/(324*epsilon**2) - 894917/(268738560*epsilon**2) - pi**4/(82944*epsilon**2) - f_3/(3456*epsilon**3) - 10903/(11197440*epsilon**3) + 263/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30421":"-7*f_3**2/(17280*epsilon) + 131*f_3/(62208*epsilon) + 13*f_5/(25920*epsilon) - 10391/(1866240*epsilon) + 7*pi**4/(1036800*epsilon) + 13*pi**6/(6531840*epsilon) - 7*f_3/(9720*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 133/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30422":"-7*f_3**2/(17280*epsilon) + 131*f_3/(62208*epsilon) + 13*f_5/(25920*epsilon) - 10391/(1866240*epsilon) + 7*pi**4/(1036800*epsilon) + 13*pi**6/(6531840*epsilon) - 7*f_3/(9720*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 133/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30423":"13*f_3/(9720*epsilon) + 13*f_5/(11520*epsilon) - 469651/(161243136*epsilon) + pi**4/(345600*epsilon) - 163*f_3/(103680*epsilon**2) + pi**4/(129600*epsilon**2) + 92017/(67184640*epsilon**2) - 7*f_3/(8640*epsilon**3) + 14393/(11197440*epsilon**3) + 401/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30424":"13*f_3/(9720*epsilon) + 13*f_5/(11520*epsilon) - 469651/(161243136*epsilon) + pi**4/(345600*epsilon) - 163*f_3/(103680*epsilon**2) + pi**4/(129600*epsilon**2) + 92017/(67184640*epsilon**2) - 7*f_3/(8640*epsilon**3) + 14393/(11197440*epsilon**3) + 401/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30425":"1909*f_3/(3732480*epsilon) + f_5/(31104*epsilon) - 819527/(806215680*epsilon) - 13*pi**4/(24883200*epsilon) - 173*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 1751471/(806215680*epsilon**2) + f_3/(25920*epsilon**3) - 5051/(5598720*epsilon**3) - 791/(699840*epsilon**4) + 1/(720*epsilon**5) - 19/(38880*epsilon**6)","30426":"1909*f_3/(3732480*epsilon) + f_5/(31104*epsilon) - 819527/(806215680*epsilon) - 13*pi**4/(24883200*epsilon) - 173*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 1751471/(806215680*epsilon**2) + f_3/(25920*epsilon**3) - 5051/(5598720*epsilon**3) - 791/(699840*epsilon**4) + 1/(720*epsilon**5) - 19/(38880*epsilon**6)","30427":"2089*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(4665600*epsilon) + 310343/(403107840*epsilon) - 161*f_3/(155520*epsilon**2) - 121009/(53747712*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 11849/(5598720*epsilon**3) - 1141/(933120*epsilon**4) + 17/(38880*epsilon**5) - 1/(12960*epsilon**6)","30428":"2089*f_3/(1866240*epsilon) + f_5/(17280*epsilon) + pi**4/(4665600*epsilon) + 310343/(403107840*epsilon) - 161*f_3/(155520*epsilon**2) - 121009/(53747712*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) + 11849/(5598720*epsilon**3) - 1141/(933120*epsilon**4) + 17/(38880*epsilon**5) - 1/(12960*epsilon**6)","30429":"2083*f_3/(3732480*epsilon) + f_5/(31104*epsilon) - 977099/(806215680*epsilon) - 17*pi**4/(24883200*epsilon) - 37*f_3/(124416*epsilon**2) + pi**4/(3110400*epsilon**2) + 1729439/(806215680*epsilon**2) + f_3/(25920*epsilon**3) - 4943/(5598720*epsilon**3) - 791/(699840*epsilon**4) + 1/(720*epsilon**5) - 19/(38880*epsilon**6)","30430":"2083*f_3/(3732480*epsilon) + f_5/(31104*epsilon) - 977099/(806215680*epsilon) - 17*pi**4/(24883200*epsilon) - 37*f_3/(124416*epsilon**2) + pi**4/(3110400*epsilon**2) + 1729439/(806215680*epsilon**2) + f_3/(25920*epsilon**3) - 4943/(5598720*epsilon**3) - 791/(699840*epsilon**4) + 1/(720*epsilon**5) - 19/(38880*epsilon**6)","30431":"13*f_3/(138240*epsilon) - f_5/(103680*epsilon) - 3929/(17915904*epsilon) + 71*pi**4/(12441600*epsilon) - 7*f_3/(51840*epsilon**2) - pi**4/(129600*epsilon**2) + 3701/(7464960*epsilon**2) + 7*f_3/(8640*epsilon**3) + 983/(933120*epsilon**3) - 329/(311040*epsilon**4) - 11/(3240*epsilon**5) + 7/(2160*epsilon**6)","30432":"13*f_3/(138240*epsilon) - f_5/(103680*epsilon) - 3929/(17915904*epsilon) + 71*pi**4/(12441600*epsilon) - 7*f_3/(51840*epsilon**2) - pi**4/(129600*epsilon**2) + 3701/(7464960*epsilon**2) + 7*f_3/(8640*epsilon**3) + 983/(933120*epsilon**3) - 329/(311040*epsilon**4) - 11/(3240*epsilon**5) + 7/(2160*epsilon**6)","30433":"773*f_3/(1866240*epsilon) + 23*f_5/(103680*epsilon) - 301051/(403107840*epsilon) - 23*pi**4/(18662400*epsilon) - 11*f_3/(62208*epsilon**2) + pi**4/(1555200*epsilon**2) + 158209/(403107840*epsilon**2) + f_3/(12960*epsilon**3) + 4219/(11197440*epsilon**3) - 1649/(2799360*epsilon**4) + 29/(77760*epsilon**5) - 1/(9720*epsilon**6)","30434":"773*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 89267/(537477120*epsilon) - pi**4/(8294400*epsilon) - f_3/(23040*epsilon**2) + 389/(26873856*epsilon**2) + 11*pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 7207/(22394880*epsilon**3) - 89/(207360*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","30435":"773*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 89267/(537477120*epsilon) - pi**4/(8294400*epsilon) - f_3/(23040*epsilon**2) + 389/(26873856*epsilon**2) + 11*pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 7207/(22394880*epsilon**3) - 89/(207360*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","30436":"-943*f_3/(22394880*epsilon) - 7*f_5/(311040*epsilon) - 395447/(9674588160*epsilon) + 19*pi**4/(55987200*epsilon) - 71*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 287447/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 3179/(11197440*epsilon**3) + 1315/(3359232*epsilon**4) - 121/(466560*epsilon**5) + 1/(14580*epsilon**6)","30437":"-943*f_3/(22394880*epsilon) - 7*f_5/(311040*epsilon) - 395447/(9674588160*epsilon) + 19*pi**4/(55987200*epsilon) - 71*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 287447/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 3179/(11197440*epsilon**3) + 1315/(3359232*epsilon**4) - 121/(466560*epsilon**5) + 1/(14580*epsilon**6)","30438":"-2713*f_3/(11197440*epsilon) + 13*f_5/(622080*epsilon) + 49*pi**4/(111974400*epsilon) + 1863989/(1612431360*epsilon) + 49*f_3/(933120*epsilon**2) - 322049/(806215680*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 287/(3732480*epsilon**3) - 3503/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","30439":"-2713*f_3/(11197440*epsilon) + 13*f_5/(622080*epsilon) + 49*pi**4/(111974400*epsilon) + 1863989/(1612431360*epsilon) + 49*f_3/(933120*epsilon**2) - 322049/(806215680*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 287/(3732480*epsilon**3) - 3503/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","30440":"109*f_3/(311040*epsilon) - 443743/(1612431360*epsilon) - pi**4/(1555200*epsilon) - 53*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 133381/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 281/(746496*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","30441":"109*f_3/(311040*epsilon) - 443743/(1612431360*epsilon) - pi**4/(1555200*epsilon) - 53*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 133381/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 281/(746496*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","30442":"f_3**2/(6480*epsilon) - 19*f_3/(7776*epsilon) + 17*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) + 29*pi**4/(2073600*epsilon) + 60797/(33592320*epsilon) + 61*f_3/(20736*epsilon**2) + f_5/(1296*epsilon**2) - 62669/(29859840*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 1349/(933120*epsilon**3) + 23/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30443":"f_3**2/(6480*epsilon) - 19*f_3/(7776*epsilon) + 17*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) + 29*pi**4/(2073600*epsilon) + 60797/(33592320*epsilon) + 61*f_3/(20736*epsilon**2) + f_5/(1296*epsilon**2) - 62669/(29859840*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 1349/(933120*epsilon**3) + 23/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30444":"187*f_3/(138240*epsilon) - 29*f_5/(5184*epsilon) + pi**4/(388800*epsilon) + 2030983/(537477120*epsilon) - 59*f_3/(25920*epsilon**2) - 178657/(134369280*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 1103/(746496*epsilon**3) + 1091/(933120*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30445":"199*f_3/(311040*epsilon) - f_5/(13824*epsilon) - 1696439/(806215680*epsilon) + 7*pi**4/(3110400*epsilon) - 89*f_3/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) + 606007/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 71/(933120*epsilon**3) - 673/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30446":"199*f_3/(311040*epsilon) - f_5/(13824*epsilon) - 1696439/(806215680*epsilon) + 7*pi**4/(3110400*epsilon) - 89*f_3/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) + 606007/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 71/(933120*epsilon**3) - 673/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30447":"-181*f_3/(466560*epsilon) + f_5/(103680*epsilon) - 7*pi**4/(2764800*epsilon) + 330089/(537477120*epsilon) + 77*f_3/(124416*epsilon**2) - 38009/(268738560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) - 461/(1866240*epsilon**3) - 427/(373248*epsilon**4) + 41/(25920*epsilon**5) - 1/(1620*epsilon**6)","30448":"-181*f_3/(466560*epsilon) + f_5/(103680*epsilon) - 7*pi**4/(2764800*epsilon) + 330089/(537477120*epsilon) + 77*f_3/(124416*epsilon**2) - 38009/(268738560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) - 461/(1866240*epsilon**3) - 427/(373248*epsilon**4) + 41/(25920*epsilon**5) - 1/(1620*epsilon**6)","30449":"1501*f_3/(3732480*epsilon) + f_5/(25920*epsilon) - 68239/(134369280*epsilon) - 7*pi**4/(2985984*epsilon) - 37*f_3/(69120*epsilon**2) + pi**4/(1036800*epsilon**2) + 105449/(53747712*epsilon**2) + f_3/(8640*epsilon**3) - 1369/(1244160*epsilon**3) - 271/(233280*epsilon**4) + 11/(8640*epsilon**5) - 1/(2592*epsilon**6)","30450":"1501*f_3/(3732480*epsilon) + f_5/(25920*epsilon) - 68239/(134369280*epsilon) - 7*pi**4/(2985984*epsilon) - 37*f_3/(69120*epsilon**2) + pi**4/(1036800*epsilon**2) + 105449/(53747712*epsilon**2) + f_3/(8640*epsilon**3) - 1369/(1244160*epsilon**3) - 271/(233280*epsilon**4) + 11/(8640*epsilon**5) - 1/(2592*epsilon**6)","30451":"1117*f_3/(3732480*epsilon) + f_5/(31104*epsilon) - 459797/(2418647040*epsilon) - pi**4/(4976640*epsilon) + 277*f_3/(622080*epsilon**2) - 1069937/(806215680*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 13873/(4199040*epsilon**3) - 6289/(2799360*epsilon**4) + 1/(1296*epsilon**5) - 1/(7776*epsilon**6)","30452":"1117*f_3/(3732480*epsilon) + f_5/(31104*epsilon) - 459797/(2418647040*epsilon) - pi**4/(4976640*epsilon) + 277*f_3/(622080*epsilon**2) - 1069937/(806215680*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 13873/(4199040*epsilon**3) - 6289/(2799360*epsilon**4) + 1/(1296*epsilon**5) - 1/(7776*epsilon**6)","30453":"2009*f_3/(1866240*epsilon) + 23*f_5/(103680*epsilon) - 3271307/(2418647040*epsilon) - pi**4/(74649600*epsilon) - 13*f_3/(13824*epsilon**2) + pi**4/(1036800*epsilon**2) + 62579/(161243136*epsilon**2) + f_3/(8640*epsilon**3) + 21077/(8398080*epsilon**3) - 1193/(559872*epsilon**4) + 1/(1296*epsilon**5) - 1/(7776*epsilon**6)","30454":"2009*f_3/(1866240*epsilon) + 23*f_5/(103680*epsilon) - 3271307/(2418647040*epsilon) - pi**4/(74649600*epsilon) - 13*f_3/(13824*epsilon**2) + pi**4/(1036800*epsilon**2) + 62579/(161243136*epsilon**2) + f_3/(8640*epsilon**3) + 21077/(8398080*epsilon**3) - 1193/(559872*epsilon**4) + 1/(1296*epsilon**5) - 1/(7776*epsilon**6)","30455":"193*f_3/(622080*epsilon) + 11*f_5/(13824*epsilon) - 27583/(29859840*epsilon) - pi**4/(6220800*epsilon) + f_3/(1296*epsilon**2) - 141251/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1379/(1866240*epsilon**3) + 77/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30456":"193*f_3/(622080*epsilon) + 11*f_5/(13824*epsilon) - 27583/(29859840*epsilon) - pi**4/(6220800*epsilon) + f_3/(1296*epsilon**2) - 141251/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 1379/(1866240*epsilon**3) + 77/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30457":"37*f_3/(414720*epsilon) - f_5/(103680*epsilon) - 30913/(89579520*epsilon) + 13*pi**4/(2488320*epsilon) - f_3/(5184*epsilon**2) - pi**4/(129600*epsilon**2) + 4169/(7464960*epsilon**2) + 7*f_3/(8640*epsilon**3) + 1037/(933120*epsilon**3) - 329/(311040*epsilon**4) - 11/(3240*epsilon**5) + 7/(2160*epsilon**6)","30458":"37*f_3/(414720*epsilon) - f_5/(103680*epsilon) - 30913/(89579520*epsilon) + 13*pi**4/(2488320*epsilon) - f_3/(5184*epsilon**2) - pi**4/(129600*epsilon**2) + 4169/(7464960*epsilon**2) + 7*f_3/(8640*epsilon**3) + 1037/(933120*epsilon**3) - 329/(311040*epsilon**4) - 11/(3240*epsilon**5) + 7/(2160*epsilon**6)","30459":"7*f_3/(38880*epsilon) - f_5/(240*epsilon) - 19*pi**4/(4665600*epsilon) + 23107/(4478976*epsilon) - 43*f_3/(20736*epsilon**2) + 43*f_5/(8640*epsilon**2) - 2867/(933120*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 29*f_3/(5184*epsilon**3) - 3059/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - 11*f_3/(2160*epsilon**4) + 7/(1080*epsilon**4) - 1/(480*epsilon**5)","30460":"7*f_3/(38880*epsilon) - f_5/(240*epsilon) - 19*pi**4/(4665600*epsilon) + 23107/(4478976*epsilon) - 43*f_3/(20736*epsilon**2) + 43*f_5/(8640*epsilon**2) - 2867/(933120*epsilon**2) + 7*pi**4/(622080*epsilon**2) + 29*f_3/(5184*epsilon**3) - 3059/(622080*epsilon**3) - pi**4/(259200*epsilon**3) - 11*f_3/(2160*epsilon**4) + 7/(1080*epsilon**4) - 1/(480*epsilon**5)","30461":"1391*f_3/(1244160*epsilon) - 473*f_5/(207360*epsilon) - pi**4/(777600*epsilon) + 809767/(537477120*epsilon) - 203*f_3/(103680*epsilon**2) - 24617/(29859840*epsilon**2) + 7*pi**4/(691200*epsilon**2) + 7*f_3/(5760*epsilon**3) - 5737/(3732480*epsilon**3) + 85/(41472*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30462":"1391*f_3/(1244160*epsilon) - 473*f_5/(207360*epsilon) - pi**4/(777600*epsilon) + 809767/(537477120*epsilon) - 203*f_3/(103680*epsilon**2) - 24617/(29859840*epsilon**2) + 7*pi**4/(691200*epsilon**2) + 7*f_3/(5760*epsilon**3) - 5737/(3732480*epsilon**3) + 85/(41472*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30463":"5*f_3**2/(10368*epsilon) - 205*f_3/(62208*epsilon) + 199*f_5/(77760*epsilon) - 31/(13824*epsilon) + pi**4/(207360*epsilon) + 7*pi**6/(2799360*epsilon) + 49*f_3/(19440*epsilon**2) - 83*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 71/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30464":"5*f_3**2/(10368*epsilon) - 205*f_3/(62208*epsilon) + 199*f_5/(77760*epsilon) - 31/(13824*epsilon) + pi**4/(207360*epsilon) + 7*pi**6/(2799360*epsilon) + 49*f_3/(19440*epsilon**2) - 83*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 71/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 53/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30465":"-1723*f_3/(11197440*epsilon) - 67*f_5/(622080*epsilon) + 31*pi**4/(111974400*epsilon) + 1585133/(1612431360*epsilon) + 31*f_3/(933120*epsilon**2) - 67261/(161243136*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 359/(3732480*epsilon**3) - 3503/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","30466":"-1723*f_3/(11197440*epsilon) - 67*f_5/(622080*epsilon) + 31*pi**4/(111974400*epsilon) + 1585133/(1612431360*epsilon) + 31*f_3/(933120*epsilon**2) - 67261/(161243136*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 359/(3732480*epsilon**3) - 3503/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","30467":"47*f_3/(207360*epsilon) - 61*f_5/(51840*epsilon) - pi**4/(622080*epsilon) + 30541/(67184640*epsilon) - 193*f_3/(103680*epsilon**2) + pi**4/(207360*epsilon**2) + 29539/(29859840*epsilon**2) + f_3/(1728*epsilon**3) - 919/(933120*epsilon**3) + 239/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30468":"47*f_3/(207360*epsilon) - 61*f_5/(51840*epsilon) - pi**4/(622080*epsilon) + 30541/(67184640*epsilon) - 193*f_3/(103680*epsilon**2) + pi**4/(207360*epsilon**2) + 29539/(29859840*epsilon**2) + f_3/(1728*epsilon**3) - 919/(933120*epsilon**3) + 239/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30469":"-553*f_3/(622080*epsilon) + 5*f_5/(20736*epsilon) - pi**4/(2073600*epsilon) + 12511/(16796160*epsilon) - 47*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 12067/(29859840*epsilon**2) + f_3/(8640*epsilon**3) - 667/(933120*epsilon**3) + 239/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30470":"-553*f_3/(622080*epsilon) + 5*f_5/(20736*epsilon) - pi**4/(2073600*epsilon) + 12511/(16796160*epsilon) - 47*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 12067/(29859840*epsilon**2) + f_3/(8640*epsilon**3) - 667/(933120*epsilon**3) + 239/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","30471":"49*f_3**2/(25920*epsilon) + 649*f_3/(311040*epsilon) - 811*f_5/(77760*epsilon) + pi**4/(115200*epsilon) + 11*pi**6/(4898880*epsilon) + 1141/(373248*epsilon) - 37*f_3/(38880*epsilon**2) + 23*f_5/(6480*epsilon**2) - 73/(23328*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30472":"49*f_3**2/(25920*epsilon) + 649*f_3/(311040*epsilon) - 811*f_5/(77760*epsilon) + pi**4/(115200*epsilon) + 11*pi**6/(4898880*epsilon) + 1141/(373248*epsilon) - 37*f_3/(38880*epsilon**2) + 23*f_5/(6480*epsilon**2) - 73/(23328*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 13/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30473":"1411*f_3/(1244160*epsilon) + 193*f_5/(103680*epsilon) - 2808821/(806215680*epsilon) + 43*pi**4/(12441600*epsilon) - f_3/(480*epsilon**2) + pi**4/(345600*epsilon**2) + 187219/(67184640*epsilon**2) + f_3/(2880*epsilon**3) + 10721/(11197440*epsilon**3) + 37/(186624*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30474":"1411*f_3/(1244160*epsilon) + 193*f_5/(103680*epsilon) - 2808821/(806215680*epsilon) + 43*pi**4/(12441600*epsilon) - f_3/(480*epsilon**2) + pi**4/(345600*epsilon**2) + 187219/(67184640*epsilon**2) + f_3/(2880*epsilon**3) + 10721/(11197440*epsilon**3) + 37/(186624*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30475":"-21157261/(14511882240*epsilon) + 5229851/(2418647040*epsilon**2) - 430153/(201553920*epsilon**3) + 20833/(16796160*epsilon**4) - 581/(1399680*epsilon**5) + 1/(14580*epsilon**6)","30476":"-21157261/(14511882240*epsilon) + 5229851/(2418647040*epsilon**2) - 430153/(201553920*epsilon**3) + 20833/(16796160*epsilon**4) - 581/(1399680*epsilon**5) + 1/(14580*epsilon**6)","30477":"-379*f_3/(3732480*epsilon) - 41*f_5/(124416*epsilon) - pi**4/(460800*epsilon) + 315731/(403107840*epsilon) + 29*f_3/(311040*epsilon**2) - 2981/(8957952*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 161/(1866240*epsilon**3) - 19/(31104*epsilon**4) + 7/(12960*epsilon**5) - 1/(6480*epsilon**6)","30478":"-379*f_3/(3732480*epsilon) - 41*f_5/(124416*epsilon) - pi**4/(460800*epsilon) + 315731/(403107840*epsilon) + 29*f_3/(311040*epsilon**2) - 2981/(8957952*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 161/(1866240*epsilon**3) - 19/(31104*epsilon**4) + 7/(12960*epsilon**5) - 1/(6480*epsilon**6)","30479":"109*f_3/(311040*epsilon) - 443743/(1612431360*epsilon) - pi**4/(1555200*epsilon) - 53*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 133381/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 281/(746496*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","30480":"109*f_3/(311040*epsilon) - 443743/(1612431360*epsilon) - pi**4/(1555200*epsilon) - 53*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 133381/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 281/(746496*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","30481":"-19*f_3/(41472*epsilon) + pi**4/(1036800*epsilon) + 1160501/(1612431360*epsilon) + 49*f_3/(34560*epsilon**2) - 322673/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 5347/(1866240*epsilon**3) - 527/(207360*epsilon**4) + 127/(77760*epsilon**5) - 7/(12960*epsilon**6)","30482":"-19*f_3/(41472*epsilon) + pi**4/(1036800*epsilon) + 1160501/(1612431360*epsilon) + 49*f_3/(34560*epsilon**2) - 322673/(134369280*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 5347/(1866240*epsilon**3) - 527/(207360*epsilon**4) + 127/(77760*epsilon**5) - 7/(12960*epsilon**6)","30483":"f_3**2/(25920*epsilon) - 487*f_3/(1244160*epsilon) + 517*f_5/(622080*epsilon) - 388529/(537477120*epsilon) - pi**6/(1959552*epsilon) + 23*pi**4/(6220800*epsilon) - 31*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(691200*epsilon**2) + 6059/(5971968*epsilon**2) - f_3/(5760*epsilon**3) + 3479/(3732480*epsilon**3) + 41/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30484":"f_3**2/(25920*epsilon) - 487*f_3/(1244160*epsilon) + 517*f_5/(622080*epsilon) - 388529/(537477120*epsilon) - pi**6/(1959552*epsilon) + 23*pi**4/(6220800*epsilon) - 31*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(691200*epsilon**2) + 6059/(5971968*epsilon**2) - f_3/(5760*epsilon**3) + 3479/(3732480*epsilon**3) + 41/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30485":"-13*f_3/(373248*epsilon) - f_5/(622080*epsilon) - 898247/(806215680*epsilon) + pi**4/(2073600*epsilon) - 49*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 102899/(53747712*epsilon**2) + f_3/(51840*epsilon**3) - 17/(93312*epsilon**3) - 637/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30486":"-13*f_3/(373248*epsilon) - f_5/(622080*epsilon) - 898247/(806215680*epsilon) + pi**4/(2073600*epsilon) - 49*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 102899/(53747712*epsilon**2) + f_3/(51840*epsilon**3) - 17/(93312*epsilon**3) - 637/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30487":"-f_3**2/(12960*epsilon) - 4597*f_3/(1244160*epsilon) - 319*f_5/(77760*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(2488320*epsilon) + 1403017/(161243136*epsilon) + 89*f_3/(11520*epsilon**2) + f_5/(1296*epsilon**2) - 661267/(67184640*epsilon**2) - pi**4/(115200*epsilon**2) - 29*f_3/(8640*epsilon**3) + 46549/(11197440*epsilon**3) - 179/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30488":"-f_3**2/(12960*epsilon) - 4597*f_3/(1244160*epsilon) - 319*f_5/(77760*epsilon) - pi**6/(1959552*epsilon) + 17*pi**4/(2488320*epsilon) + 1403017/(161243136*epsilon) + 89*f_3/(11520*epsilon**2) + f_5/(1296*epsilon**2) - 661267/(67184640*epsilon**2) - pi**4/(115200*epsilon**2) - 29*f_3/(8640*epsilon**3) + 46549/(11197440*epsilon**3) - 179/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30489":"-11*f_3/(82944*epsilon) + pi**4/(6220800*epsilon) + 116771/(403107840*epsilon) + 29*f_3/(69120*epsilon**2) - 60043/(67184640*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15949/(22394880*epsilon**3) - 1747/(1866240*epsilon**4) + 23/(31104*epsilon**5) - 1/(4320*epsilon**6)","30490":"-11*f_3/(82944*epsilon) + pi**4/(6220800*epsilon) + 116771/(403107840*epsilon) + 29*f_3/(69120*epsilon**2) - 60043/(67184640*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15949/(22394880*epsilon**3) - 1747/(1866240*epsilon**4) + 23/(31104*epsilon**5) - 1/(4320*epsilon**6)","30491":"f_3**2/(25920*epsilon) - 185*f_3/(62208*epsilon) + 7*f_5/(15552*epsilon) - pi**6/(1959552*epsilon) + pi**4/(124416*epsilon) + 2391011/(806215680*epsilon) + 7*f_3/(1920*epsilon**2) + f_5/(1296*epsilon**2) - 312481/(67184640*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 27757/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30492":"f_3**2/(25920*epsilon) - 185*f_3/(62208*epsilon) + 7*f_5/(15552*epsilon) - pi**6/(1959552*epsilon) + pi**4/(124416*epsilon) + 2391011/(806215680*epsilon) + 7*f_3/(1920*epsilon**2) + f_5/(1296*epsilon**2) - 312481/(67184640*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 27757/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30493":"-13*f_3**2/(25920*epsilon) - 379*f_3/(69120*epsilon) + 115*f_5/(31104*epsilon) + 13*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + 2391011/(806215680*epsilon) + 187*f_3/(25920*epsilon**2) - f_5/(324*epsilon**2) - 312481/(67184640*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 27757/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30494":"-13*f_3**2/(25920*epsilon) - 379*f_3/(69120*epsilon) + 115*f_5/(31104*epsilon) + 13*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + 2391011/(806215680*epsilon) + 187*f_3/(25920*epsilon**2) - f_5/(324*epsilon**2) - 312481/(67184640*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 27757/(11197440*epsilon**3) + 37/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30495":"-11*f_3/(1866240*epsilon) - 36491/(201553920*epsilon) + f_3/(77760*epsilon**2) + 10919/(16796160*epsilon**2) - 9007/(6718464*epsilon**3) + 419/(349920*epsilon**4) - 41/(77760*epsilon**5) + 1/(9720*epsilon**6)","30496":"-11*f_3/(1866240*epsilon) - 36491/(201553920*epsilon) + f_3/(77760*epsilon**2) + 10919/(16796160*epsilon**2) - 9007/(6718464*epsilon**3) + 419/(349920*epsilon**4) - 41/(77760*epsilon**5) + 1/(9720*epsilon**6)","30497":"91*f_3/(3732480*epsilon) - 6151/(241864704*epsilon) - pi**4/(18662400*epsilon) - 53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 29681/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 11057/(67184640*epsilon**3) + 11/(25920*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","30498":"91*f_3/(3732480*epsilon) - 6151/(241864704*epsilon) - pi**4/(18662400*epsilon) - 53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 29681/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 11057/(67184640*epsilon**3) + 11/(25920*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","30499":"43*f_3/(2488320*epsilon) - 7*f_5/(69120*epsilon) - 31*pi**4/(24883200*epsilon) + 7781/(107495424*epsilon) + 29*f_3/(207360*epsilon**2) - 5363/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 5263/(22394880*epsilon**3) - 1/(2560*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","30500":"43*f_3/(2488320*epsilon) - 7*f_5/(69120*epsilon) - 31*pi**4/(24883200*epsilon) + 7781/(107495424*epsilon) + 29*f_3/(207360*epsilon**2) - 5363/(134369280*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) + 5263/(22394880*epsilon**3) - 1/(2560*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","30501":"4013*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 246071/(537477120*epsilon) - 7*pi**4/(4976640*epsilon) - 107*f_3/(207360*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 38701/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 707/(4478976*epsilon**3) - 1/(2560*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","30502":"4013*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 246071/(537477120*epsilon) - 7*pi**4/(4976640*epsilon) - 107*f_3/(207360*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 38701/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 707/(4478976*epsilon**3) - 1/(2560*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","30503":"-1504409/(3224862720*epsilon) + 305587/(179159040*epsilon**2) - 13249/(4478976*epsilon**3) + 823/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(1728*epsilon**6)","30504":"-1504409/(3224862720*epsilon) + 305587/(179159040*epsilon**2) - 13249/(4478976*epsilon**3) + 823/(311040*epsilon**4) - 41/(25920*epsilon**5) + 1/(1728*epsilon**6)","30505":"349*f_3/(1866240*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(24883200*epsilon) + 887/(35831808*epsilon) - 11*f_3/(69120*epsilon**2) - 49321/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + 6581/(22394880*epsilon**3) - 2899/(3732480*epsilon**4) + 35/(31104*epsilon**5) - 1/(1620*epsilon**6)","30506":"349*f_3/(1866240*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(24883200*epsilon) + 887/(35831808*epsilon) - 11*f_3/(69120*epsilon**2) - 49321/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + 6581/(22394880*epsilon**3) - 2899/(3732480*epsilon**4) + 35/(31104*epsilon**5) - 1/(1620*epsilon**6)","30507":"91*f_3/(3732480*epsilon) - 6151/(241864704*epsilon) - pi**4/(18662400*epsilon) - 53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 29681/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 11057/(67184640*epsilon**3) + 11/(25920*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","30508":"91*f_3/(3732480*epsilon) - 6151/(241864704*epsilon) - pi**4/(18662400*epsilon) - 53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 29681/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 11057/(67184640*epsilon**3) + 11/(25920*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","30509":"1369*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 594131/(14511882240*epsilon) + pi**4/(44789760*epsilon) - 71*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 44633/(241864704*epsilon**2) + f_3/(77760*epsilon**3) - 16709/(40310784*epsilon**3) + 2141/(4199040*epsilon**4) - 1/(3456*epsilon**5) + 1/(14580*epsilon**6)","30510":"1369*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 594131/(14511882240*epsilon) + pi**4/(44789760*epsilon) - 71*f_3/(933120*epsilon**2) + pi**4/(9331200*epsilon**2) + 44633/(241864704*epsilon**2) + f_3/(77760*epsilon**3) - 16709/(40310784*epsilon**3) + 2141/(4199040*epsilon**4) - 1/(3456*epsilon**5) + 1/(14580*epsilon**6)","30511":"-59*f_3/(1866240*epsilon) - 88501/(2418647040*epsilon) + pi**4/(4665600*epsilon) + 5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 1933/(20155392*epsilon**2) + f_3/(51840*epsilon**3) - 18799/(67184640*epsilon**3) + 733/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","30512":"-59*f_3/(1866240*epsilon) - 88501/(2418647040*epsilon) + pi**4/(4665600*epsilon) + 5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 1933/(20155392*epsilon**2) + f_3/(51840*epsilon**3) - 18799/(67184640*epsilon**3) + 733/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","30513":"-511*f_3/(3732480*epsilon) + f_5/(6912*epsilon) - pi**4/(1244160*epsilon) + 5753/(134369280*epsilon) + 7*f_3/(17280*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 4141/(134369280*epsilon**2) - 7*f_3/(25920*epsilon**3) - 239/(2799360*epsilon**3) - 85/(186624*epsilon**4) + 13/(8640*epsilon**5) - 7/(6480*epsilon**6)","30514":"-511*f_3/(3732480*epsilon) + f_5/(6912*epsilon) - pi**4/(1244160*epsilon) + 5753/(134369280*epsilon) + 7*f_3/(17280*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 4141/(134369280*epsilon**2) - 7*f_3/(25920*epsilon**3) - 239/(2799360*epsilon**3) - 85/(186624*epsilon**4) + 13/(8640*epsilon**5) - 7/(6480*epsilon**6)","30515":"181*f_3/(414720*epsilon) + 7*f_5/(51840*epsilon) - 46321/(53747712*epsilon) + pi**4/(497664*epsilon) - f_3/(864*epsilon**2) + pi**4/(207360*epsilon**2) + 62947/(89579520*epsilon**2) + f_3/(1728*epsilon**3) - 1141/(3732480*epsilon**3) + 11/(15552*epsilon**4) - 49/(25920*epsilon**5) + 1/(864*epsilon**6)","30516":"181*f_3/(414720*epsilon) + 7*f_5/(51840*epsilon) - 46321/(53747712*epsilon) + pi**4/(497664*epsilon) - f_3/(864*epsilon**2) + pi**4/(207360*epsilon**2) + 62947/(89579520*epsilon**2) + f_3/(1728*epsilon**3) - 1141/(3732480*epsilon**3) + 11/(15552*epsilon**4) - 49/(25920*epsilon**5) + 1/(864*epsilon**6)","30517":"11*f_3/(62208*epsilon) - pi**4/(1555200*epsilon) - 86047/(1612431360*epsilon) - 13*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 7625/(26873856*epsilon**2) + f_3/(4320*epsilon**3) - 541/(3732480*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","30518":"11*f_3/(62208*epsilon) - pi**4/(1555200*epsilon) - 86047/(1612431360*epsilon) - 13*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 7625/(26873856*epsilon**2) + f_3/(4320*epsilon**3) - 541/(3732480*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","30519":"413*f_3/(3732480*epsilon) + 199*f_5/(622080*epsilon) - 59*pi**4/(12441600*epsilon) + 39503/(403107840*epsilon) + 43*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 18239/(44789760*epsilon**2) + f_3/(51840*epsilon**3) - 53/(373248*epsilon**3) - 89/(155520*epsilon**4) + 7/(12960*epsilon**5) - 1/(6480*epsilon**6)","30520":"79*f_3/(414720*epsilon) + 17*f_5/(69120*epsilon) - 670913/(537477120*epsilon) + 31*pi**4/(6220800*epsilon) + f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 22327/(29859840*epsilon**2) - f_3/(5760*epsilon**3) + 4343/(3732480*epsilon**3) - 7/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30521":"79*f_3/(414720*epsilon) + 17*f_5/(69120*epsilon) - 670913/(537477120*epsilon) + 31*pi**4/(6220800*epsilon) + f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 22327/(29859840*epsilon**2) - f_3/(5760*epsilon**3) + 4343/(3732480*epsilon**3) - 7/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","30522":"-457*f_3/(1399680*epsilon) - f_5/(155520*epsilon) + pi**4/(18662400*epsilon) + 907/(1990656*epsilon) + 529*f_3/(466560*epsilon**2) + f_5/(51840*epsilon**2) - 11747/(7464960*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 1163/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 13/(10368*epsilon**4) + 1/(2592*epsilon**5)","30523":"-457*f_3/(1399680*epsilon) - f_5/(155520*epsilon) + pi**4/(18662400*epsilon) + 907/(1990656*epsilon) + 529*f_3/(466560*epsilon**2) + f_5/(51840*epsilon**2) - 11747/(7464960*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 1163/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 13/(10368*epsilon**4) + 1/(2592*epsilon**5)","30524":"f_3**2/(2160*epsilon) - 21227*f_3/(11197440*epsilon) + 13*f_5/(38880*epsilon) + 293/(89579520*epsilon) + pi**6/(2177280*epsilon) + 619*pi**4/(111974400*epsilon) + 89*f_3/(155520*epsilon**2) - f_5/(1620*epsilon**2) - pi**4/(233280*epsilon**2) - 17/(124416*epsilon**2) + 7*f_3/(3888*epsilon**3) - 953/(466560*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(810*epsilon**4) + 161/(77760*epsilon**4) - 7/(12960*epsilon**5)","30525":"11*f_3**2/(155520*epsilon) - 1499*f_3/(279936*epsilon) - 97*f_5/(93312*epsilon) - 17*pi**4/(27993600*epsilon) + pi**6/(29393280*epsilon) + 744749/(89579520*epsilon) + 2641*f_3/(466560*epsilon**2) + 41*f_5/(77760*epsilon**2) - 32447/(3732480*epsilon**2) - 101*pi**4/(9331200*epsilon**2) - 101*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 1583/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 11/(15552*epsilon**4) + 1/(12960*epsilon**5)","30526":"11*f_3**2/(155520*epsilon) - 1499*f_3/(279936*epsilon) - 97*f_5/(93312*epsilon) - 17*pi**4/(27993600*epsilon) + pi**6/(29393280*epsilon) + 744749/(89579520*epsilon) + 2641*f_3/(466560*epsilon**2) + 41*f_5/(77760*epsilon**2) - 32447/(3732480*epsilon**2) - 101*pi**4/(9331200*epsilon**2) - 101*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 1583/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 11/(15552*epsilon**4) + 1/(12960*epsilon**5)","30527":"f_3**2/(103680*epsilon) - 16003*f_3/(22394880*epsilon) + 157*f_5/(622080*epsilon) - 121*pi**4/(44789760*epsilon) - pi**6/(9797760*epsilon) + 251537/(161243136*epsilon) + 1021*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - 2615/(995328*epsilon**2) + pi**4/(18662400*epsilon**2) - 67*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 2353/(1244160*epsilon**3) + f_3/(6480*epsilon**4) - 761/(933120*epsilon**4) + 13/(77760*epsilon**5)","30528":"6698483/(7255941120*epsilon) - 14439991/(14511882240*epsilon**2) + 88403/(201553920*epsilon**3) - 1417/(12597120*epsilon**4) + 5/(279936*epsilon**5) - 1/(699840*epsilon**6)","30529":"1169*f_3/(622080*epsilon) + 199*f_5/(622080*epsilon) - 3101771/(806215680*epsilon) - pi**4/(691200*epsilon) - 47*f_3/(77760*epsilon**2) + pi**4/(2073600*epsilon**2) + 899911/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 1/(2916*epsilon**3) - 637/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30530":"67*f_3/(622080*epsilon) + 7*f_5/(103680*epsilon) - 2665903/(2418647040*epsilon) - 73*pi**4/(74649600*epsilon) + 49*f_3/(207360*epsilon**2) - pi**4/(3110400*epsilon**2) + 58999/(100776960*epsilon**2) - f_3/(25920*epsilon**3) + 33079/(33592320*epsilon**3) - 5063/(2799360*epsilon**4) + 83/(77760*epsilon**5) - 1/(3888*epsilon**6)","30531":"67*f_3/(622080*epsilon) + 7*f_5/(103680*epsilon) - 2665903/(2418647040*epsilon) - 73*pi**4/(74649600*epsilon) + 49*f_3/(207360*epsilon**2) - pi**4/(3110400*epsilon**2) + 58999/(100776960*epsilon**2) - f_3/(25920*epsilon**3) + 33079/(33592320*epsilon**3) - 5063/(2799360*epsilon**4) + 83/(77760*epsilon**5) - 1/(3888*epsilon**6)","30532":"-829*f_3/(1866240*epsilon) + f_5/(103680*epsilon) - 59*pi**4/(24883200*epsilon) + 372929/(537477120*epsilon) + 397*f_3/(622080*epsilon**2) - 28073/(268738560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) - 497/(1866240*epsilon**3) - 427/(373248*epsilon**4) + 41/(25920*epsilon**5) - 1/(1620*epsilon**6)","30533":"-829*f_3/(1866240*epsilon) + f_5/(103680*epsilon) - 59*pi**4/(24883200*epsilon) + 372929/(537477120*epsilon) + 397*f_3/(622080*epsilon**2) - 28073/(268738560*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) - 497/(1866240*epsilon**3) - 427/(373248*epsilon**4) + 41/(25920*epsilon**5) - 1/(1620*epsilon**6)","30534":"17*f_3**2/(51840*epsilon) - 421*f_3/(311040*epsilon) + 11*f_5/(77760*epsilon) - 53*pi**4/(3110400*epsilon) - 19*pi**6/(19595520*epsilon) + 4271/(1244160*epsilon) - 13*f_3/(19440*epsilon**2) + 23*f_5/(25920*epsilon**2) - 467/(186624*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 533/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","30535":"17*f_3**2/(51840*epsilon) - 421*f_3/(311040*epsilon) + 11*f_5/(77760*epsilon) - 53*pi**4/(3110400*epsilon) - 19*pi**6/(19595520*epsilon) + 4271/(1244160*epsilon) - 13*f_3/(19440*epsilon**2) + 23*f_5/(25920*epsilon**2) - 467/(186624*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 533/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","30536":"1813*f_3/(1244160*epsilon) + 103*f_5/(20736*epsilon) - 5847607/(806215680*epsilon) + 127*pi**4/(12441600*epsilon) - 91*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 231353/(67184640*epsilon**2) + f_3/(2880*epsilon**3) + 3781/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30537":"1109*f_3/(466560*epsilon) + 149*f_5/(622080*epsilon) - 3281879/(806215680*epsilon) - 43*pi**4/(18662400*epsilon) - 409*f_3/(311040*epsilon**2) + pi**4/(691200*epsilon**2) + 196355/(53747712*epsilon**2) + f_3/(5760*epsilon**3) - 503/(933120*epsilon**3) - 601/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30538":"1109*f_3/(466560*epsilon) + 149*f_5/(622080*epsilon) - 3281879/(806215680*epsilon) - 43*pi**4/(18662400*epsilon) - 409*f_3/(311040*epsilon**2) + pi**4/(691200*epsilon**2) + 196355/(53747712*epsilon**2) + f_3/(5760*epsilon**3) - 503/(933120*epsilon**3) - 601/(933120*epsilon**4) + 1/(2592*epsilon**5) - 1/(12960*epsilon**6)","30539":"-f_3**2/(4320*epsilon) - 911*f_3/(155520*epsilon) + 19*f_5/(4608*epsilon) + 37*pi**4/(6220800*epsilon) + 77653/(29859840*epsilon) + 19*f_3/(4320*epsilon**2) - f_5/(432*epsilon**2) - 68023/(17915904*epsilon**2) - pi**4/(138240*epsilon**2) - f_3/(1152*epsilon**3) + 2657/(1866240*epsilon**3) + 13/(20736*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30540":"-f_3**2/(4320*epsilon) - 911*f_3/(155520*epsilon) + 19*f_5/(4608*epsilon) + 37*pi**4/(6220800*epsilon) + 77653/(29859840*epsilon) + 19*f_3/(4320*epsilon**2) - f_5/(432*epsilon**2) - 68023/(17915904*epsilon**2) - pi**4/(138240*epsilon**2) - f_3/(1152*epsilon**3) + 2657/(1866240*epsilon**3) + 13/(20736*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","30541":"-f_3**2/(23040*epsilon) + 1337*f_3/(2985984*epsilon) - 17*f_5/(414720*epsilon) - 53219/(214990848*epsilon) - 71*pi**4/(29859840*epsilon) - pi**6/(6531840*epsilon) - 41*f_3/(41472*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 1633/(1244160*epsilon**2) + f_3/(1440*epsilon**3) - 1129/(746496*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 17/(17280*epsilon**4) - 19/(51840*epsilon**5)","30542":"-f_3**2/(23040*epsilon) + 1337*f_3/(2985984*epsilon) - 17*f_5/(414720*epsilon) - 53219/(214990848*epsilon) - 71*pi**4/(29859840*epsilon) - pi**6/(6531840*epsilon) - 41*f_3/(41472*epsilon**2) + f_5/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 1633/(1244160*epsilon**2) + f_3/(1440*epsilon**3) - 1129/(746496*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 17/(17280*epsilon**4) - 19/(51840*epsilon**5)","30543":"-f_3**2/(311040*epsilon) - 30619*f_3/(67184640*epsilon) + 13*f_5/(155520*epsilon) - 1417*pi**4/(671846400*epsilon) - pi**6/(16796160*epsilon) + 12733/(537477120*epsilon) + 413*f_3/(311040*epsilon**2) + f_5/(12960*epsilon**2) - 19037/(22394880*epsilon**2) - 77*pi**4/(55987200*epsilon**2) - 407*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 1969/(1399680*epsilon**3) + 11*f_3/(38880*epsilon**4) - 223/(233280*epsilon**4) + 19/(77760*epsilon**5)","30544":"-f_3**2/(311040*epsilon) - 30619*f_3/(67184640*epsilon) + 13*f_5/(155520*epsilon) - 1417*pi**4/(671846400*epsilon) - pi**6/(16796160*epsilon) + 12733/(537477120*epsilon) + 413*f_3/(311040*epsilon**2) + f_5/(12960*epsilon**2) - 19037/(22394880*epsilon**2) - 77*pi**4/(55987200*epsilon**2) - 407*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 1969/(1399680*epsilon**3) + 11*f_3/(38880*epsilon**4) - 223/(233280*epsilon**4) + 19/(77760*epsilon**5)","30545":"-f_3**2/(34560*epsilon) - 6857*f_3/(7464960*epsilon) - 157*f_5/(207360*epsilon) + pi**4/(2985984*epsilon) + pi**6/(3265920*epsilon) + 10303/(5971968*epsilon) + 61*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - 173/(110592*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 743/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","30546":"-f_3**2/(34560*epsilon) - 6857*f_3/(7464960*epsilon) - 157*f_5/(207360*epsilon) + pi**4/(2985984*epsilon) + pi**6/(3265920*epsilon) + 10303/(5971968*epsilon) + 61*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - 173/(110592*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 743/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","30547":"f_3**2/(3456*epsilon) + 1603*f_3/(7464960*epsilon) - f_5/(1080*epsilon) - 83*pi**4/(74649600*epsilon) - pi**6/(13063680*epsilon) + 2983/(5971968*epsilon) - 587*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 1379/(1658880*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1031/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","30548":"f_3**2/(3456*epsilon) + 1603*f_3/(7464960*epsilon) - f_5/(1080*epsilon) - 83*pi**4/(74649600*epsilon) - pi**6/(13063680*epsilon) + 2983/(5971968*epsilon) - 587*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 1379/(1658880*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1031/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","30549":"f_3**2/(1920*epsilon) - 10853*f_3/(7464960*epsilon) - 7*f_5/(12960*epsilon) - 227*pi**4/(74649600*epsilon) - pi**6/(13063680*epsilon) + 13159/(5971968*epsilon) + 133*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 833/(552960*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1031/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","30550":"f_3**2/(1920*epsilon) - 10853*f_3/(7464960*epsilon) - 7*f_5/(12960*epsilon) - 227*pi**4/(74649600*epsilon) - pi**6/(13063680*epsilon) + 13159/(5971968*epsilon) + 133*f_3/(622080*epsilon**2) + 11*f_5/(17280*epsilon**2) - 833/(552960*epsilon**2) + pi**4/(414720*epsilon**2) + 7*f_3/(5184*epsilon**3) - 1031/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(34560*epsilon**4) - 1/(2880*epsilon**5)","30551":"13*f_3**2/(5760*epsilon) + 5237*f_3/(3732480*epsilon) - 2017*f_5/(103680*epsilon) - pi**6/(466560*epsilon) - 109*pi**4/(37324800*epsilon) + 194299/(11197440*epsilon) + 43*f_3/(62208*epsilon**2) + 119*f_5/(8640*epsilon**2) - 2527/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 131/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30552":"12029*f_3/(3732480*epsilon) + 119*f_5/(207360*epsilon) - 4138061/(1209323520*epsilon) - 23*pi**4/(12441600*epsilon) - 653*f_3/(311040*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 338321/(806215680*epsilon**2) + 13*f_3/(51840*epsilon**3) + 51313/(33592320*epsilon**3) - 1207/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30553":"-71*f_3/(933120*epsilon) - 662551/(1612431360*epsilon) + pi**4/(9331200*epsilon) + 71*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 180533/(134369280*epsilon**2) - f_3/(25920*epsilon**3) - 9565/(6718464*epsilon**3) + 1781/(1866240*epsilon**4) - 23/(58320*epsilon**5) + 1/(12960*epsilon**6)","30554":"-71*f_3/(933120*epsilon) - 662551/(1612431360*epsilon) + pi**4/(9331200*epsilon) + 71*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 180533/(134369280*epsilon**2) - f_3/(25920*epsilon**3) - 9565/(6718464*epsilon**3) + 1781/(1866240*epsilon**4) - 23/(58320*epsilon**5) + 1/(12960*epsilon**6)","30555":"f_3**2/(10368*epsilon) + 40367*f_3/(3732480*epsilon) + 269*f_5/(19440*epsilon) - 2616443/(89579520*epsilon) + pi**6/(3919104*epsilon) + 473*pi**4/(37324800*epsilon) - 5953*f_3/(311040*epsilon**2) - 193*f_5/(25920*epsilon**2) + 7*pi**4/(388800*epsilon**2) + 111199/(3732480*epsilon**2) + 77*f_3/(8640*epsilon**3) - 863/(77760*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 19/(8640*epsilon**4) - 1/(4320*epsilon**5)","30556":"-11*f_3/(1866240*epsilon) - 36491/(201553920*epsilon) + f_3/(77760*epsilon**2) + 10919/(16796160*epsilon**2) - 9007/(6718464*epsilon**3) + 419/(349920*epsilon**4) - 41/(77760*epsilon**5) + 1/(9720*epsilon**6)","30557":"-11*f_3/(1866240*epsilon) - 36491/(201553920*epsilon) + f_3/(77760*epsilon**2) + 10919/(16796160*epsilon**2) - 9007/(6718464*epsilon**3) + 419/(349920*epsilon**4) - 41/(77760*epsilon**5) + 1/(9720*epsilon**6)","30558":"f_3**2/(1728*epsilon) + 11117*f_3/(3732480*epsilon) - 59*f_5/(5760*epsilon) - 133*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) + 72847/(11197440*epsilon) + 67*f_3/(62208*epsilon**2) + 11*f_5/(2160*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30559":"f_3**2/(1728*epsilon) + 11117*f_3/(3732480*epsilon) - 59*f_5/(5760*epsilon) - 133*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) + 72847/(11197440*epsilon) + 67*f_3/(62208*epsilon**2) + 11*f_5/(2160*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30560":"-7*f_3/(13824*epsilon) - f_5/(6912*epsilon) - 59099/(604661760*epsilon) - 29*pi**4/(37324800*epsilon) + 197*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 16391/(201553920*epsilon**2) + f_3/(17280*epsilon**3) + 2761/(8398080*epsilon**3) - 4583/(5598720*epsilon**4) + 143/(233280*epsilon**5) - 7/(38880*epsilon**6)","30561":"-7*f_3/(13824*epsilon) - f_5/(6912*epsilon) - 59099/(604661760*epsilon) - 29*pi**4/(37324800*epsilon) + 197*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 16391/(201553920*epsilon**2) + f_3/(17280*epsilon**3) + 2761/(8398080*epsilon**3) - 4583/(5598720*epsilon**4) + 143/(233280*epsilon**5) - 7/(38880*epsilon**6)","30562":"f_3**2/(10368*epsilon) + 1357*f_3/(466560*epsilon) + 29*f_5/(124416*epsilon) - 204049/(59719680*epsilon) - 17*pi**6/(39191040*epsilon) - 7*pi**4/(9331200*epsilon) - 263*f_3/(62208*epsilon**2) + 17*f_5/(25920*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 32117/(7464960*epsilon**2) + 13*f_3/(10368*epsilon**3) - 361/(155520*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 37/(51840*epsilon**4) - 1/(8640*epsilon**5)","30563":"f_3**2/(10368*epsilon) + 1357*f_3/(466560*epsilon) + 29*f_5/(124416*epsilon) - 204049/(59719680*epsilon) - 17*pi**6/(39191040*epsilon) - 7*pi**4/(9331200*epsilon) - 263*f_3/(62208*epsilon**2) + 17*f_5/(25920*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 32117/(7464960*epsilon**2) + 13*f_3/(10368*epsilon**3) - 361/(155520*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 37/(51840*epsilon**4) - 1/(8640*epsilon**5)","30564":"7*f_3**2/(25920*epsilon) - 337*f_3/(311040*epsilon) - 173*f_5/(155520*epsilon) - 23*pi**4/(3110400*epsilon) - pi**6/(4898880*epsilon) + 2011/(622080*epsilon) - 143*f_3/(38880*epsilon**2) + 19*f_5/(12960*epsilon**2) - 101/(466560*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 749/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","30565":"-167*f_3**2/(38880*epsilon) - pi**4*f_3/(97200*epsilon) + 401*f_3/(466560*epsilon) + 8579*f_5/(233280*epsilon) + 89*f_7/(25920*epsilon) - 149759/(3732480*epsilon) + 11*pi**4/(933120*epsilon) + 11*pi**6/(2939328*epsilon) + 13*f_3**2/(3240*epsilon**2) + 2*f_3/(1215*epsilon**2) - 10*f_5/(243*epsilon**2) - 11*pi**4/(388800*epsilon**2) + pi**6/(122472*epsilon**2) + 665/(20736*epsilon**2) + f_3/(810*epsilon**3) + f_5/(162*epsilon**3) - 37/(4320*epsilon**3) + 1/(1080*epsilon**4)","30566":"f_3**2/(25920*epsilon) - 307*f_3/(46080*epsilon) - 569*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 103*pi**4/(12441600*epsilon) + 1640083/(201553920*epsilon) + 463*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 1162757/(268738560*epsilon**2) - pi**4/(82944*epsilon**2) - f_3/(3456*epsilon**3) - 8743/(11197440*epsilon**3) + 263/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30567":"f_3**2/(25920*epsilon) - 307*f_3/(46080*epsilon) - 569*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 103*pi**4/(12441600*epsilon) + 1640083/(201553920*epsilon) + 463*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 1162757/(268738560*epsilon**2) - pi**4/(82944*epsilon**2) - f_3/(3456*epsilon**3) - 8743/(11197440*epsilon**3) + 263/(233280*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30568":"-403*f_3/(248832*epsilon) - 29*f_5/(17280*epsilon) - pi**4/(6220800*epsilon) + 1987351/(537477120*epsilon) - 17*f_3/(12960*epsilon**2) - 44717/(26873856*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 6091/(3732480*epsilon**3) + 1307/(933120*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30569":"-403*f_3/(248832*epsilon) - 29*f_5/(17280*epsilon) - pi**4/(6220800*epsilon) + 1987351/(537477120*epsilon) - 17*f_3/(12960*epsilon**2) - 44717/(26873856*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 6091/(3732480*epsilon**3) + 1307/(933120*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30570":"7*f_3**2/(38880*epsilon) - 24131*f_3/(933120*epsilon) + pi**4*f_3/(194400*epsilon) + 1939*f_5/(46656*epsilon) + 83*f_7/(103680*epsilon) - 18067/(1244160*epsilon) - 241*pi**4/(9331200*epsilon) + 11*pi**6/(2939328*epsilon) - f_3**2/(1620*epsilon**2) + 1703*f_3/(77760*epsilon**2) - 10*f_5/(243*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 761/(62208*epsilon**2) - 11*f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 61/(12960*epsilon**3) + 1/(1080*epsilon**4)","30571":"7*f_3**2/(38880*epsilon) - 24131*f_3/(933120*epsilon) + pi**4*f_3/(194400*epsilon) + 1939*f_5/(46656*epsilon) + 83*f_7/(103680*epsilon) - 18067/(1244160*epsilon) - 241*pi**4/(9331200*epsilon) + 11*pi**6/(2939328*epsilon) - f_3**2/(1620*epsilon**2) + 1703*f_3/(77760*epsilon**2) - 10*f_5/(243*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 761/(62208*epsilon**2) - 11*f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 61/(12960*epsilon**3) + 1/(1080*epsilon**4)","30572":"f_3/(116640*epsilon) - pi**4/(111974400*epsilon) + 2115269/(1813985280*epsilon) - f_3/(933120*epsilon**2) - 41321/(60466176*epsilon**2) - 23587/(40310784*epsilon**3) + 12809/(16796160*epsilon**4) - 457/(1399680*epsilon**5) + 7/(116640*epsilon**6)","30573":"f_3/(116640*epsilon) - pi**4/(111974400*epsilon) + 2115269/(1813985280*epsilon) - f_3/(933120*epsilon**2) - 41321/(60466176*epsilon**2) - 23587/(40310784*epsilon**3) + 12809/(16796160*epsilon**4) - 457/(1399680*epsilon**5) + 7/(116640*epsilon**6)","30574":"-f_3**2/(1920*epsilon) + 4669*f_3/(746496*epsilon) - 877*f_5/(103680*epsilon) - 73*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 16909/(11197440*epsilon) - 29*f_3/(62208*epsilon**2) + f_5/(360*epsilon**2) - 277/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30575":"-f_3**2/(1920*epsilon) + 4669*f_3/(746496*epsilon) - 877*f_5/(103680*epsilon) - 73*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 16909/(11197440*epsilon) - 29*f_3/(62208*epsilon**2) + f_5/(360*epsilon**2) - 277/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30576":"13*f_3**2/(51840*epsilon) - 6337*f_3/(3732480*epsilon) - 1181*f_5/(311040*epsilon) - pi**6/(2449440*epsilon) + 209*pi**4/(37324800*epsilon) + 55351/(11197440*epsilon) + 193*f_3/(103680*epsilon**2) + 139*f_5/(25920*epsilon**2) - 2269/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 71/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","30577":"13*f_3**2/(51840*epsilon) - 6337*f_3/(3732480*epsilon) - 1181*f_5/(311040*epsilon) - pi**6/(2449440*epsilon) + 209*pi**4/(37324800*epsilon) + 55351/(11197440*epsilon) + 193*f_3/(103680*epsilon**2) + 139*f_5/(25920*epsilon**2) - 2269/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 71/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","30578":"217*f_3/(311040*epsilon) - 313427/(403107840*epsilon) - pi**4/(1555200*epsilon) - 29*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 35963/(13436928*epsilon**2) + f_3/(720*epsilon**3) - 4673/(2799360*epsilon**3) - 35/(93312*epsilon**4) + 17/(19440*epsilon**5) - 1/(3240*epsilon**6)","30579":"217*f_3/(311040*epsilon) - 313427/(403107840*epsilon) - pi**4/(1555200*epsilon) - 29*f_3/(12960*epsilon**2) + pi**4/(518400*epsilon**2) + 35963/(13436928*epsilon**2) + f_3/(720*epsilon**3) - 4673/(2799360*epsilon**3) - 35/(93312*epsilon**4) + 17/(19440*epsilon**5) - 1/(3240*epsilon**6)","30580":"763*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 11*pi**4/(37324800*epsilon) + 21175/(483729408*epsilon) + 121*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 164891/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 19471/(67184640*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","30581":"763*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 11*pi**4/(37324800*epsilon) + 21175/(483729408*epsilon) + 121*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 164891/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 19471/(67184640*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","30582":"-131*f_3/(2488320*epsilon) + f_5/(15360*epsilon) - pi**4/(829440*epsilon) + 11477/(67184640*epsilon) + 11*f_3/(46080*epsilon**2) - pi**4/(4147200*epsilon**2) + 1817/(17915904*epsilon**2) - f_3/(5760*epsilon**3) - 1153/(4478976*epsilon**3) - 1093/(3732480*epsilon**4) + 109/(155520*epsilon**5) - 1/(2880*epsilon**6)","30583":"-131*f_3/(2488320*epsilon) + f_5/(15360*epsilon) - pi**4/(829440*epsilon) + 11477/(67184640*epsilon) + 11*f_3/(46080*epsilon**2) - pi**4/(4147200*epsilon**2) + 1817/(17915904*epsilon**2) - f_3/(5760*epsilon**3) - 1153/(4478976*epsilon**3) - 1093/(3732480*epsilon**4) + 109/(155520*epsilon**5) - 1/(2880*epsilon**6)","30584":"11*f_3**2/(103680*epsilon) + 10583*f_3/(3732480*epsilon) + 11*f_5/(15552*epsilon) - 632891/(134369280*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(19595520*epsilon) - 1831*f_3/(311040*epsilon**2) - 37*f_5/(51840*epsilon**2) + pi**4/(311040*epsilon**2) + 3659/(373248*epsilon**2) + 31*f_3/(5184*epsilon**3) - 1039/(116640*epsilon**3) - 7*pi**4/(518400*epsilon**3) - 7*f_3/(4320*epsilon**4) + 131/(25920*epsilon**4) - 1/(648*epsilon**5)","30585":"11*f_3**2/(103680*epsilon) + 10583*f_3/(3732480*epsilon) + 11*f_5/(15552*epsilon) - 632891/(134369280*epsilon) - 13*pi**4/(7464960*epsilon) + pi**6/(19595520*epsilon) - 1831*f_3/(311040*epsilon**2) - 37*f_5/(51840*epsilon**2) + pi**4/(311040*epsilon**2) + 3659/(373248*epsilon**2) + 31*f_3/(5184*epsilon**3) - 1039/(116640*epsilon**3) - 7*pi**4/(518400*epsilon**3) - 7*f_3/(4320*epsilon**4) + 131/(25920*epsilon**4) - 1/(648*epsilon**5)","30586":"f_3**2/(15552*epsilon) - 949*f_3/(1119744*epsilon) + 593*f_5/(1866240*epsilon) - 8591/(59719680*epsilon) - 13*pi**6/(117573120*epsilon) - 47*pi**4/(55987200*epsilon) + 1483*f_3/(933120*epsilon**2) + 13*f_5/(77760*epsilon**2) - 23659/(44789760*epsilon**2) - 77*pi**4/(18662400*epsilon**2) - 77*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 739/(746496*epsilon**3) + f_3/(12960*epsilon**4) - 197/(311040*epsilon**4) + 1/(6480*epsilon**5)","30587":"-457*f_3/(1399680*epsilon) - f_5/(155520*epsilon) + pi**4/(18662400*epsilon) + 907/(1990656*epsilon) + 529*f_3/(466560*epsilon**2) + f_5/(51840*epsilon**2) - 11747/(7464960*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 1163/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 13/(10368*epsilon**4) + 1/(2592*epsilon**5)","30588":"-457*f_3/(1399680*epsilon) - f_5/(155520*epsilon) + pi**4/(18662400*epsilon) + 907/(1990656*epsilon) + 529*f_3/(466560*epsilon**2) + f_5/(51840*epsilon**2) - 11747/(7464960*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 1163/(622080*epsilon**3) + f_3/(4320*epsilon**4) - 13/(10368*epsilon**4) + 1/(2592*epsilon**5)","30589":"f_3**2/(3456*epsilon) - 43*f_3/(11520*epsilon) + 7*f_5/(1080*epsilon) - 8827/(1866240*epsilon) - pi**4/(3110400*epsilon) + 13*pi**6/(6531840*epsilon) + 11*f_3/(38880*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 35/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + 29/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30590":"f_3**2/(3456*epsilon) - 43*f_3/(11520*epsilon) + 7*f_5/(1080*epsilon) - 8827/(1866240*epsilon) - pi**4/(3110400*epsilon) + 13*pi**6/(6531840*epsilon) + 11*f_3/(38880*epsilon**2) - 7*f_5/(2880*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 35/(23328*epsilon**2) - 13*f_3/(6480*epsilon**3) + 29/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30591":"571*f_3/(207360*epsilon) + 7*f_5/(5184*epsilon) - 3619189/(806215680*epsilon) + 19*pi**4/(6220800*epsilon) - 37*f_3/(12960*epsilon**2) + pi**4/(64800*epsilon**2) + 129239/(67184640*epsilon**2) + f_3/(8640*epsilon**3) + 109/(11197440*epsilon**3) + 469/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30592":"571*f_3/(207360*epsilon) + 7*f_5/(5184*epsilon) - 3619189/(806215680*epsilon) + 19*pi**4/(6220800*epsilon) - 37*f_3/(12960*epsilon**2) + pi**4/(64800*epsilon**2) + 129239/(67184640*epsilon**2) + f_3/(8640*epsilon**3) + 109/(11197440*epsilon**3) + 469/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30593":"-f_3**2/(540*epsilon) - 1001*f_3/(103680*epsilon) + pi**4*f_3/(129600*epsilon) + 967*f_5/(51840*epsilon) - 49*f_7/(6912*epsilon) - pi**6/(139968*epsilon) + 17*pi**4/(3110400*epsilon) + 14011/(1866240*epsilon) + 131*f_3/(12960*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(64800*epsilon**2) + 11/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","30594":"-f_3**2/(540*epsilon) - 1001*f_3/(103680*epsilon) + pi**4*f_3/(129600*epsilon) + 967*f_5/(51840*epsilon) - 49*f_7/(6912*epsilon) - pi**6/(139968*epsilon) + 17*pi**4/(3110400*epsilon) + 14011/(1866240*epsilon) + 131*f_3/(12960*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(64800*epsilon**2) + 11/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","30595":"43*f_3**2/(38880*epsilon) - 6353*f_3/(233280*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1489*f_5/(46656*epsilon) - 47*f_7/(34560*epsilon) - pi**6/(419904*epsilon) + 37*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 497*f_3/(19440*epsilon**2) - 31*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30596":"43*f_3**2/(38880*epsilon) - 6353*f_3/(233280*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1489*f_5/(46656*epsilon) - 47*f_7/(34560*epsilon) - pi**6/(419904*epsilon) + 37*pi**4/(1166400*epsilon) + f_3**2/(1296*epsilon**2) + 497*f_3/(19440*epsilon**2) - 31*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30597":"-f_3**2/(2592*epsilon) + 719*f_3/(116640*epsilon) - f_5/(62208*epsilon) - 243289/(29859840*epsilon) + 29*pi**4/(4665600*epsilon) + 13*pi**6/(19595520*epsilon) - 1603*f_3/(155520*epsilon**2) - 13*f_5/(12960*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 42269/(3732480*epsilon**2) + 13*f_3/(5184*epsilon**3) - 83/(15552*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 37/(25920*epsilon**4) - 1/(4320*epsilon**5)","30598":"-13*f_3**2/(51840*epsilon) + 6121*f_3/(7464960*epsilon) + 95*f_5/(124416*epsilon) - 499*pi**4/(74649600*epsilon) - 104831/(268738560*epsilon) + 13*pi**6/(39191040*epsilon) - 29*f_3/(20736*epsilon**2) - 47*f_5/(51840*epsilon**2) + 1849/(2488320*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 2471/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(8640*epsilon**4) - 1/(1620*epsilon**5)","30599":"-13*f_3**2/(51840*epsilon) + 6121*f_3/(7464960*epsilon) + 95*f_5/(124416*epsilon) - 499*pi**4/(74649600*epsilon) - 104831/(268738560*epsilon) + 13*pi**6/(39191040*epsilon) - 29*f_3/(20736*epsilon**2) - 47*f_5/(51840*epsilon**2) + 1849/(2488320*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 11*f_3/(8640*epsilon**3) - 2471/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 13/(8640*epsilon**4) - 1/(1620*epsilon**5)","30600":"23*f_3**2/(19440*epsilon) - 233*f_3/(14580*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 473*f_5/(23328*epsilon) - 59*f_7/(20736*epsilon) - 5*pi**6/(1469664*epsilon) + 89*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 377*f_3/(19440*epsilon**2) - 25*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30601":"23*f_3**2/(19440*epsilon) - 233*f_3/(14580*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 473*f_5/(23328*epsilon) - 59*f_7/(20736*epsilon) - 5*pi**6/(1469664*epsilon) + 89*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 377*f_3/(19440*epsilon**2) - 25*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30602":"37*f_3**2/(103680*epsilon) - 4747*f_3/(933120*epsilon) - 49*f_5/(31104*epsilon) - 17*pi**4/(1166400*epsilon) + 79*pi**6/(39191040*epsilon) + 19423/(2799360*epsilon) + 1501*f_3/(155520*epsilon**2) - 83*f_5/(51840*epsilon**2) - 1987/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 77/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30603":"37*f_3**2/(103680*epsilon) - 4747*f_3/(933120*epsilon) - 49*f_5/(31104*epsilon) - 17*pi**4/(1166400*epsilon) + 79*pi**6/(39191040*epsilon) + 19423/(2799360*epsilon) + 1501*f_3/(155520*epsilon**2) - 83*f_5/(51840*epsilon**2) - 1987/(466560*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 77/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","30604":"37*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 8041*f_3/(466560*epsilon) - 2761*f_5/(116640*epsilon) + 197*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) + pi**6/(2939328*epsilon) - f_3**2/(810*epsilon**2) - 329*f_3/(19440*epsilon**2) + 109*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30605":"37*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 8041*f_3/(466560*epsilon) - 2761*f_5/(116640*epsilon) + 197*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) + pi**6/(2939328*epsilon) - f_3**2/(810*epsilon**2) - 329*f_3/(19440*epsilon**2) + 109*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30606":"-13*f_3**2/(20736*epsilon) + 7819*f_3/(11197440*epsilon) + 163*f_5/(155520*epsilon) - 224107/(134369280*epsilon) + pi**6/(9797760*epsilon) + 133*pi**4/(55987200*epsilon) + 761*f_3/(622080*epsilon**2) - 37*f_5/(51840*epsilon**2) - 109*pi**4/(18662400*epsilon**2) + 503/(2799360*epsilon**2) - 97*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 959/(933120*epsilon**3) + f_3/(3240*epsilon**4) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","30607":"-13*f_3**2/(20736*epsilon) + 7819*f_3/(11197440*epsilon) + 163*f_5/(155520*epsilon) - 224107/(134369280*epsilon) + pi**6/(9797760*epsilon) + 133*pi**4/(55987200*epsilon) + 761*f_3/(622080*epsilon**2) - 37*f_5/(51840*epsilon**2) - 109*pi**4/(18662400*epsilon**2) + 503/(2799360*epsilon**2) - 97*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 959/(933120*epsilon**3) + f_3/(3240*epsilon**4) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","30608":"19*f_3**2/(62208*epsilon) - 29729*f_3/(11197440*epsilon) - f_5/(116640*epsilon) + pi**6/(58786560*epsilon) + 37*pi**4/(13996800*epsilon) + 117613/(40310784*epsilon) + 17*f_3/(7680*epsilon**2) - f_5/(155520*epsilon**2) - 14981/(5598720*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 109*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 1265/(559872*epsilon**3) + f_3/(3240*epsilon**4) - 1/(864*epsilon**4) + 1/(3888*epsilon**5)","30609":"19*f_3**2/(62208*epsilon) - 29729*f_3/(11197440*epsilon) - f_5/(116640*epsilon) + pi**6/(58786560*epsilon) + 37*pi**4/(13996800*epsilon) + 117613/(40310784*epsilon) + 17*f_3/(7680*epsilon**2) - f_5/(155520*epsilon**2) - 14981/(5598720*epsilon**2) - 73*pi**4/(18662400*epsilon**2) - 109*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 1265/(559872*epsilon**3) + f_3/(3240*epsilon**4) - 1/(864*epsilon**4) + 1/(3888*epsilon**5)","30610":"-79*f_3/(69120*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(3110400*epsilon) + 42061/(44789760*epsilon) - 7*f_3/(12960*epsilon**2) + 17153/(29859840*epsilon**2) + f_3/(1728*epsilon**3) + 2029/(4976640*epsilon**3) - 77/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","30611":"-79*f_3/(69120*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(3110400*epsilon) + 42061/(44789760*epsilon) - 7*f_3/(12960*epsilon**2) + 17153/(29859840*epsilon**2) + f_3/(1728*epsilon**3) + 2029/(4976640*epsilon**3) - 77/(414720*epsilon**4) - 53/(34560*epsilon**5) + 1/(960*epsilon**6)","30612":"-17*f_3**2/(9720*epsilon) - 257*f_3/(14580*epsilon) - pi**4*f_3/(38880*epsilon) + 1135*f_5/(46656*epsilon) + 83*f_7/(103680*epsilon) - 5*pi**6/(1469664*epsilon) + 23*pi**4/(583200*epsilon) + f_3**2/(324*epsilon**2) + 181*f_3/(9720*epsilon**2) - 25*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30613":"-17*f_3**2/(9720*epsilon) - 257*f_3/(14580*epsilon) - pi**4*f_3/(38880*epsilon) + 1135*f_5/(46656*epsilon) + 83*f_7/(103680*epsilon) - 5*pi**6/(1469664*epsilon) + 23*pi**4/(583200*epsilon) + f_3**2/(324*epsilon**2) + 181*f_3/(9720*epsilon**2) - 25*f_5/(972*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30614":"-553*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 226847/(9674588160*epsilon) + 13*pi**4/(74649600*epsilon) - 139*f_3/(1244160*epsilon**2) - 222349/(403107840*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 2263/(1679616*epsilon**3) - 17317/(11197440*epsilon**4) + 13/(12960*epsilon**5) - 5/(15552*epsilon**6)","30615":"-553*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 226847/(9674588160*epsilon) + 13*pi**4/(74649600*epsilon) - 139*f_3/(1244160*epsilon**2) - 222349/(403107840*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 2263/(1679616*epsilon**3) - 17317/(11197440*epsilon**4) + 13/(12960*epsilon**5) - 5/(15552*epsilon**6)","30616":"163*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 8653*f_3/(466560*epsilon) - 1343*f_5/(58320*epsilon) - 181*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 329*f_3/(19440*epsilon**2) + 233*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30617":"163*f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 8653*f_3/(466560*epsilon) - 1343*f_5/(58320*epsilon) - 181*f_7/(103680*epsilon) - 127*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) - 23*f_3**2/(6480*epsilon**2) - 329*f_3/(19440*epsilon**2) + 233*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30618":"f_3**2/(972*epsilon) - 215*f_3/(23328*epsilon) - pi**4*f_3/(388800*epsilon) + 487*f_5/(46656*epsilon) + f_7/(5184*epsilon) - 19*pi**6/(2939328*epsilon) + 101*pi**4/(2332800*epsilon) - 7*f_3**2/(6480*epsilon**2) + 227*f_3/(19440*epsilon**2) - 23*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30619":"f_3**2/(972*epsilon) - 215*f_3/(23328*epsilon) - pi**4*f_3/(388800*epsilon) + 487*f_5/(46656*epsilon) + f_7/(5184*epsilon) - 19*pi**6/(2939328*epsilon) + 101*pi**4/(2332800*epsilon) - 7*f_3**2/(6480*epsilon**2) + 227*f_3/(19440*epsilon**2) - 23*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30620":"-113*f_3/(27648*epsilon) - 307*f_5/(207360*epsilon) - 97*pi**4/(12441600*epsilon) + 1408459/(201553920*epsilon) + 127*f_3/(20736*epsilon**2) - 1688573/(268738560*epsilon**2) + pi**4/(691200*epsilon**2) - 37*f_3/(17280*epsilon**3) + 8933/(11197440*epsilon**3) + 5/(5832*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30621":"-113*f_3/(27648*epsilon) - 307*f_5/(207360*epsilon) - 97*pi**4/(12441600*epsilon) + 1408459/(201553920*epsilon) + 127*f_3/(20736*epsilon**2) - 1688573/(268738560*epsilon**2) + pi**4/(691200*epsilon**2) - 37*f_3/(17280*epsilon**3) + 8933/(11197440*epsilon**3) + 5/(5832*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30622":"f_3**2/(135*epsilon) + 973*f_3/(38880*epsilon) - 6083*f_5/(155520*epsilon) - 31*f_7/(34560*epsilon) - 19*pi**4/(388800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(240*epsilon**2) - 41*f_3/(1620*epsilon**2) + 109*f_5/(2592*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - f_5/(108*epsilon**3)","30623":"f_3**2/(135*epsilon) + 973*f_3/(38880*epsilon) - 6083*f_5/(155520*epsilon) - 31*f_7/(34560*epsilon) - 19*pi**4/(388800*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(240*epsilon**2) - 41*f_3/(1620*epsilon**2) + 109*f_5/(2592*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(16200*epsilon**2) + f_3/(135*epsilon**3) - f_5/(108*epsilon**3)","30624":"-35*f_3/(186624*epsilon) + 7*f_5/(103680*epsilon) + 131*pi**4/(74649600*epsilon) + 321071/(161243136*epsilon) + 239*f_3/(622080*epsilon**2) - 208679/(134369280*epsilon**2) - pi**4/(622080*epsilon**2) - f_3/(5184*epsilon**3) - 529/(699840*epsilon**3) + 77/(29160*epsilon**4) - 1/(360*epsilon**5) + 7/(6480*epsilon**6)","30625":"-35*f_3/(186624*epsilon) + 7*f_5/(103680*epsilon) + 131*pi**4/(74649600*epsilon) + 321071/(161243136*epsilon) + 239*f_3/(622080*epsilon**2) - 208679/(134369280*epsilon**2) - pi**4/(622080*epsilon**2) - f_3/(5184*epsilon**3) - 529/(699840*epsilon**3) + 77/(29160*epsilon**4) - 1/(360*epsilon**5) + 7/(6480*epsilon**6)","30626":"f_3**2/(1920*epsilon) - 7637*f_3/(3732480*epsilon) + 59*f_5/(8640*epsilon) - pi**6/(466560*epsilon) - 17669/(8957952*epsilon) - 421*pi**4/(37324800*epsilon) - 259*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + pi**4/(34560*epsilon**2) + 6047/(1866240*epsilon**2) + f_3/(288*epsilon**3) - 67/(17280*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","30627":"f_3**2/(1920*epsilon) - 7637*f_3/(3732480*epsilon) + 59*f_5/(8640*epsilon) - pi**6/(466560*epsilon) - 17669/(8957952*epsilon) - 421*pi**4/(37324800*epsilon) - 259*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) + pi**4/(34560*epsilon**2) + 6047/(1866240*epsilon**2) + f_3/(288*epsilon**3) - 67/(17280*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","30628":"-7*f_3**2/(25920*epsilon) - 1717*f_3/(248832*epsilon) + 2099*f_5/(622080*epsilon) - 43*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 1080193/(201553920*epsilon) + 277*f_3/(34560*epsilon**2) - f_5/(324*epsilon**2) - 1457021/(268738560*epsilon**2) + pi**4/(691200*epsilon**2) - 37*f_3/(17280*epsilon**3) + 8069/(11197440*epsilon**3) + 5/(5832*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30629":"-7*f_3**2/(25920*epsilon) - 1717*f_3/(248832*epsilon) + 2099*f_5/(622080*epsilon) - 43*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 1080193/(201553920*epsilon) + 277*f_3/(34560*epsilon**2) - f_5/(324*epsilon**2) - 1457021/(268738560*epsilon**2) + pi**4/(691200*epsilon**2) - 37*f_3/(17280*epsilon**3) + 8069/(11197440*epsilon**3) + 5/(5832*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","30630":"-17*f_3**2/(12960*epsilon) - 257*f_3/(38880*epsilon) + 2521*f_5/(311040*epsilon) - 1967/(933120*epsilon) - pi**4/(388800*epsilon) + pi**6/(306180*epsilon) + 199*f_3/(77760*epsilon**2) - 2*f_5/(405*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 1/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 19/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30631":"-17*f_3**2/(12960*epsilon) - 257*f_3/(38880*epsilon) + 2521*f_5/(311040*epsilon) - 1967/(933120*epsilon) - pi**4/(388800*epsilon) + pi**6/(306180*epsilon) + 199*f_3/(77760*epsilon**2) - 2*f_5/(405*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 1/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 19/(19440*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","30632":"1457*f_3/(1244160*epsilon) + 11*f_5/(11520*epsilon) - 51721/(25194240*epsilon) + 41*pi**4/(8294400*epsilon) - 229*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 71641/(67184640*epsilon**2) - f_3/(8640*epsilon**3) - 4717/(11197440*epsilon**3) + 1949/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","30633":"1457*f_3/(1244160*epsilon) + 11*f_5/(11520*epsilon) - 51721/(25194240*epsilon) + 41*pi**4/(8294400*epsilon) - 229*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 71641/(67184640*epsilon**2) - f_3/(8640*epsilon**3) - 4717/(11197440*epsilon**3) + 1949/(933120*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","30634":"-41*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 2057*f_3/(93312*epsilon) - 1433*f_5/(58320*epsilon) + 47*f_7/(34560*epsilon) - 97*pi**4/(4665600*epsilon) - pi**6/(5878656*epsilon) + 7*f_3**2/(6480*epsilon**2) - 101*f_3/(4860*epsilon**2) + 233*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30635":"f_3/(2560*epsilon) - pi**4/(1555200*epsilon) + 1877/(44789760*epsilon) - f_3/(864*epsilon**2) - 1997/(5598720*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 3307/(1866240*epsilon**3) - 1523/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","30636":"f_3/(2560*epsilon) - pi**4/(1555200*epsilon) + 1877/(44789760*epsilon) - f_3/(864*epsilon**2) - 1997/(5598720*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 3307/(1866240*epsilon**3) - 1523/(933120*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","30637":"319*f_3/(7464960*epsilon) - 31*f_5/(77760*epsilon) + pi**4/(9331200*epsilon) + 209273/(1074954240*epsilon) - 157*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 66113/(268738560*epsilon**2) + 17*f_3/(51840*epsilon**3) - 6743/(13436928*epsilon**3) + 31/(1119744*epsilon**4) + 133/(466560*epsilon**5) - 1/(7776*epsilon**6)","30638":"319*f_3/(7464960*epsilon) - 31*f_5/(77760*epsilon) + pi**4/(9331200*epsilon) + 209273/(1074954240*epsilon) - 157*f_3/(622080*epsilon**2) + pi**4/(3110400*epsilon**2) + 66113/(268738560*epsilon**2) + 17*f_3/(51840*epsilon**3) - 6743/(13436928*epsilon**3) + 31/(1119744*epsilon**4) + 133/(466560*epsilon**5) - 1/(7776*epsilon**6)","30639":"-f_3**2/(17280*epsilon) + 317*f_3/(233280*epsilon) - 61*f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + pi**6/(1306368*epsilon) + 128663/(89579520*epsilon) - 559*f_3/(207360*epsilon**2) + f_5/(1728*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 17543/(14929920*epsilon**2) + 29*f_3/(8640*epsilon**3) - 721/(248832*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 71/(34560*epsilon**4) - 1/(1728*epsilon**5)","30640":"-f_3**2/(17280*epsilon) + 317*f_3/(233280*epsilon) - 61*f_5/(17280*epsilon) + pi**4/(3732480*epsilon) + pi**6/(1306368*epsilon) + 128663/(89579520*epsilon) - 559*f_3/(207360*epsilon**2) + f_5/(1728*epsilon**2) + 59*pi**4/(6220800*epsilon**2) + 17543/(14929920*epsilon**2) + 29*f_3/(8640*epsilon**3) - 721/(248832*epsilon**3) - pi**4/(103680*epsilon**3) - f_3/(864*epsilon**4) + 71/(34560*epsilon**4) - 1/(1728*epsilon**5)","30641":"-31*f_3/(103680*epsilon) + 19*f_5/(69120*epsilon) + 15067/(179159040*epsilon) + pi**4/(345600*epsilon) + 49*f_3/(34560*epsilon**2) - 183833/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 30059/(14929920*epsilon**3) + 1043/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","30642":"-31*f_3/(103680*epsilon) + 19*f_5/(69120*epsilon) + 15067/(179159040*epsilon) + pi**4/(345600*epsilon) + 49*f_3/(34560*epsilon**2) - 183833/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 29*f_3/(17280*epsilon**3) + 30059/(14929920*epsilon**3) + 1043/(1244160*epsilon**4) - 199/(103680*epsilon**5) + 7/(8640*epsilon**6)","30643":"-4271*f_3/(1244160*epsilon) + 49*f_5/(51840*epsilon) + pi**4/(248832*epsilon) + 3981821/(1612431360*epsilon) - f_3/(3456*epsilon**2) - 62369/(26873856*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 12637/(11197440*epsilon**3) + 1853/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","30644":"-4271*f_3/(1244160*epsilon) + 49*f_5/(51840*epsilon) + pi**4/(248832*epsilon) + 3981821/(1612431360*epsilon) - f_3/(3456*epsilon**2) - 62369/(26873856*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 12637/(11197440*epsilon**3) + 1853/(933120*epsilon**4) - 7/(6480*epsilon**5) + 1/(3240*epsilon**6)","30645":"71*f_3/(5598720*epsilon) - 23*f_5/(414720*epsilon) + 149951/(453496320*epsilon) - 11*f_3/(82944*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 176041/(806215680*epsilon**2) + 19*f_3/(155520*epsilon**3) - 170803/(403107840*epsilon**3) + 2711/(8398080*epsilon**4) - 53/(311040*epsilon**5) + 1/(23328*epsilon**6)","30646":"71*f_3/(5598720*epsilon) - 23*f_5/(414720*epsilon) + 149951/(453496320*epsilon) - 11*f_3/(82944*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 176041/(806215680*epsilon**2) + 19*f_3/(155520*epsilon**3) - 170803/(403107840*epsilon**3) + 2711/(8398080*epsilon**4) - 53/(311040*epsilon**5) + 1/(23328*epsilon**6)","30647":"259*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 1489*f_3/(466560*epsilon) - 259*f_5/(29160*epsilon) + 109*f_7/(51840*epsilon) - 127*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) - 11*f_3**2/(6480*epsilon**2) - 149*f_3/(19440*epsilon**2) + 149*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30648":"259*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 1489*f_3/(466560*epsilon) - 259*f_5/(29160*epsilon) + 109*f_7/(51840*epsilon) - 127*pi**4/(4665600*epsilon) + 5*pi**6/(5878656*epsilon) - 11*f_3**2/(6480*epsilon**2) - 149*f_3/(19440*epsilon**2) + 149*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30649":"f_3**2/(1296*epsilon) - 533*f_3/(62208*epsilon) - 41*f_5/(77760*epsilon) - pi**4/(115200*epsilon) - pi**6/(1399680*epsilon) + 198079/(16796160*epsilon) + 179*f_3/(77760*epsilon**2) + 29*f_5/(12960*epsilon**2) - 26977/(3732480*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 2023/(933120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 23/(8640*epsilon**4) - 1/(1296*epsilon**5)","30650":"f_3**2/(1296*epsilon) - 533*f_3/(62208*epsilon) - 41*f_5/(77760*epsilon) - pi**4/(115200*epsilon) - pi**6/(1399680*epsilon) + 198079/(16796160*epsilon) + 179*f_3/(77760*epsilon**2) + 29*f_5/(12960*epsilon**2) - 26977/(3732480*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 2023/(933120*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 23/(8640*epsilon**4) - 1/(1296*epsilon**5)","30651":"-29*f_3**2/(19440*epsilon) - pi**4*f_3/(194400*epsilon) + 17041*f_3/(466560*epsilon) - 4261*f_5/(116640*epsilon) - 83*f_7/(103680*epsilon) - pi**6/(209952*epsilon) + 53*pi**4/(4665600*epsilon) + f_3**2/(1620*epsilon**2) - 599*f_3/(19440*epsilon**2) + 157*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30652":"-29*f_3**2/(19440*epsilon) - pi**4*f_3/(194400*epsilon) + 17041*f_3/(466560*epsilon) - 4261*f_5/(116640*epsilon) - 83*f_7/(103680*epsilon) - pi**6/(209952*epsilon) + 53*pi**4/(4665600*epsilon) + f_3**2/(1620*epsilon**2) - 599*f_3/(19440*epsilon**2) + 157*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30653":"f_3**2/(11520*epsilon) - 947*f_3/(4478976*epsilon) + 197*f_5/(622080*epsilon) - 372589/(1612431360*epsilon) - pi**6/(9797760*epsilon) + 203*pi**4/(74649600*epsilon) + 203*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - 8069/(14929920*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 12557/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 47/(51840*epsilon**4) + 5/(15552*epsilon**5)","30654":"f_3**2/(11520*epsilon) - 947*f_3/(4478976*epsilon) + 197*f_5/(622080*epsilon) - 372589/(1612431360*epsilon) - pi**6/(9797760*epsilon) + 203*pi**4/(74649600*epsilon) + 203*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - 8069/(14929920*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) + pi**4/(1555200*epsilon**3) + 12557/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 47/(51840*epsilon**4) + 5/(15552*epsilon**5)","30655":"673*f_3/(5598720*epsilon) - 7*pi**4/(22394880*epsilon) + 62051/(967458816*epsilon) - 7*f_3/(186624*epsilon**2) + 839/(80621568*epsilon**2) - 23813/(100776960*epsilon**3) + 1613/(4199040*epsilon**4) - 199/(699840*epsilon**5) + 1/(11664*epsilon**6)","30656":"673*f_3/(5598720*epsilon) - 7*pi**4/(22394880*epsilon) + 62051/(967458816*epsilon) - 7*f_3/(186624*epsilon**2) + 839/(80621568*epsilon**2) - 23813/(100776960*epsilon**3) + 1613/(4199040*epsilon**4) - 199/(699840*epsilon**5) + 1/(11664*epsilon**6)","30657":"11*f_3**2/(9720*epsilon) + pi**4*f_3/(97200*epsilon) + 1145*f_3/(93312*epsilon) - 3527*f_5/(233280*epsilon) + f_7/(2880*epsilon) - 5*pi**6/(2939328*epsilon) - 67*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 299*f_3/(19440*epsilon**2) + 103*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30658":"11*f_3**2/(9720*epsilon) + pi**4*f_3/(97200*epsilon) + 1145*f_3/(93312*epsilon) - 3527*f_5/(233280*epsilon) + f_7/(2880*epsilon) - 5*pi**6/(2939328*epsilon) - 67*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 299*f_3/(19440*epsilon**2) + 103*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30659":"19*f_3**2/(9720*epsilon) - 67*f_3/(29160*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 71*f_5/(23328*epsilon) + 11*f_7/(20736*epsilon) - 11*pi**6/(1469664*epsilon) + 131*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 167*f_3/(19440*epsilon**2) - 5*f_5/(486*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30660":"19*f_3**2/(9720*epsilon) - 67*f_3/(29160*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 71*f_5/(23328*epsilon) + 11*f_7/(20736*epsilon) - 11*pi**6/(1469664*epsilon) + 131*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 167*f_3/(19440*epsilon**2) - 5*f_5/(486*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30661":"-5*f_3/(41472*epsilon) - 235991/(1612431360*epsilon) - pi**4/(18662400*epsilon) + f_3/(2560*epsilon**2) + pi**4/(6220800*epsilon**2) + 2119/(4199040*epsilon**2) - f_3/(5760*epsilon**3) - 44329/(67184640*epsilon**3) + 491/(1119744*epsilon**4) - 73/(466560*epsilon**5) + 1/(38880*epsilon**6)","30662":"-5*f_3/(41472*epsilon) - 235991/(1612431360*epsilon) - pi**4/(18662400*epsilon) + f_3/(2560*epsilon**2) + pi**4/(6220800*epsilon**2) + 2119/(4199040*epsilon**2) - f_3/(5760*epsilon**3) - 44329/(67184640*epsilon**3) + 491/(1119744*epsilon**4) - 73/(466560*epsilon**5) + 1/(38880*epsilon**6)","30663":"f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 1853*f_3/(93312*epsilon) - 5327*f_5/(233280*epsilon) + 11*f_7/(51840*epsilon) - 19*pi**6/(5878656*epsilon) - 37*pi**4/(4665600*epsilon) - 23*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30664":"f_3**2/(77760*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 1853*f_3/(93312*epsilon) - 5327*f_5/(233280*epsilon) + 11*f_7/(51840*epsilon) - 19*pi**6/(5878656*epsilon) - 37*pi**4/(4665600*epsilon) - 23*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30665":"7*f_3/(124416*epsilon) - 7*f_5/(138240*epsilon) - 318271/(3224862720*epsilon) - pi**4/(4147200*epsilon) - 73*f_3/(414720*epsilon**2) - 15353/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 13879/(22394880*epsilon**3) - 2707/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","30666":"7*f_3/(124416*epsilon) - 7*f_5/(138240*epsilon) - 318271/(3224862720*epsilon) - pi**4/(4147200*epsilon) - 73*f_3/(414720*epsilon**2) - 15353/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 13879/(22394880*epsilon**3) - 2707/(3732480*epsilon**4) + 67/(155520*epsilon**5) - 1/(8640*epsilon**6)","30667":"287*f_3/(414720*epsilon) - f_5/(207360*epsilon) + 109201/(1209323520*epsilon) + 41*pi**4/(37324800*epsilon) - 251*f_3/(311040*epsilon**2) - 271283/(161243136*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 64597/(33592320*epsilon**3) - 1261/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30668":"287*f_3/(414720*epsilon) - f_5/(207360*epsilon) + 109201/(1209323520*epsilon) + 41*pi**4/(37324800*epsilon) - 251*f_3/(311040*epsilon**2) - 271283/(161243136*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 64597/(33592320*epsilon**3) - 1261/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30669":"361*f_3**2/(103680*epsilon) - 10799*f_3/(2799360*epsilon) - 73*f_5/(34560*epsilon) - 97*pi**4/(11197440*epsilon) - 11*pi**6/(39191040*epsilon) + 37037/(8398080*epsilon) + 641*f_3/(186624*epsilon**2) + 89*f_5/(51840*epsilon**2) - 13861/(2799360*epsilon**2) + 43*pi**4/(3110400*epsilon**2) - 193*f_3/(38880*epsilon**3) - pi**4/(194400*epsilon**3) + 379/(116640*epsilon**3) + f_3/(405*epsilon**4) - 1/(1215*epsilon**4)","30670":"361*f_3**2/(103680*epsilon) - 10799*f_3/(2799360*epsilon) - 73*f_5/(34560*epsilon) - 97*pi**4/(11197440*epsilon) - 11*pi**6/(39191040*epsilon) + 37037/(8398080*epsilon) + 641*f_3/(186624*epsilon**2) + 89*f_5/(51840*epsilon**2) - 13861/(2799360*epsilon**2) + 43*pi**4/(3110400*epsilon**2) - 193*f_3/(38880*epsilon**3) - pi**4/(194400*epsilon**3) + 379/(116640*epsilon**3) + f_3/(405*epsilon**4) - 1/(1215*epsilon**4)","30671":"7*f_3**2/(432*epsilon) + 47*f_3/(19440*epsilon) + pi**4*f_3/(6480*epsilon) - 211*f_5/(3888*epsilon) + 107*f_7/(4320*epsilon) - pi**4/(3240*epsilon) + pi**6/(40824*epsilon) - f_3**2/(54*epsilon**2) - 37*f_3/(540*epsilon**2) + 5*f_5/(36*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30672":"7*f_3**2/(432*epsilon) + 47*f_3/(19440*epsilon) + pi**4*f_3/(6480*epsilon) - 211*f_5/(3888*epsilon) + 107*f_7/(4320*epsilon) - pi**4/(3240*epsilon) + pi**6/(40824*epsilon) - f_3**2/(54*epsilon**2) - 37*f_3/(540*epsilon**2) + 5*f_5/(36*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30673":"17*f_3**2/(540*epsilon) + pi**4*f_3/(4050*epsilon) + 1417*f_3/(3888*epsilon) - 875*f_5/(1944*epsilon) + f_7/(17280*epsilon) - pi**6/(20412*epsilon) + pi**4/(21600*epsilon) - 5*f_3**2/(108*epsilon**2) - 38*f_3/(135*epsilon**2) + 5*f_5/(12*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30674":"17*f_3**2/(540*epsilon) + pi**4*f_3/(4050*epsilon) + 1417*f_3/(3888*epsilon) - 875*f_5/(1944*epsilon) + f_7/(17280*epsilon) - pi**6/(20412*epsilon) + pi**4/(21600*epsilon) - 5*f_3**2/(108*epsilon**2) - 38*f_3/(135*epsilon**2) + 5*f_5/(12*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30675":"109*f_3**2/(2160*epsilon) - 6133*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 13027*f_5/(38880*epsilon) + 643*f_7/(17280*epsilon) - 29*pi**4/(259200*epsilon) + 5*pi**6/(163296*epsilon) - 11*f_3**2/(540*epsilon**2) + 4*f_3/(15*epsilon**2) - 7*f_5/(24*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30676":"109*f_3**2/(2160*epsilon) - 6133*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 13027*f_5/(38880*epsilon) + 643*f_7/(17280*epsilon) - 29*pi**4/(259200*epsilon) + 5*pi**6/(163296*epsilon) - 11*f_3**2/(540*epsilon**2) + 4*f_3/(15*epsilon**2) - 7*f_5/(24*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30677":"473*f_3/(311040*epsilon) - f_5/(324*epsilon) - 395801/(201553920*epsilon) + 29*pi**4/(1036800*epsilon) - 341*f_3/(51840*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 589001/(67184640*epsilon**2) + 13*f_3/(4320*epsilon**3) - 72229/(11197440*epsilon**3) + 437/(186624*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","30678":"473*f_3/(311040*epsilon) - f_5/(324*epsilon) - 395801/(201553920*epsilon) + 29*pi**4/(1036800*epsilon) - 341*f_3/(51840*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 589001/(67184640*epsilon**2) + 13*f_3/(4320*epsilon**3) - 72229/(11197440*epsilon**3) + 437/(186624*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","30679":"-f_3**2/(5760*epsilon) - 59*f_3/(497664*epsilon) + 5*f_5/(15552*epsilon) - 287*pi**4/(111974400*epsilon) + pi**6/(8709120*epsilon) + 125897/(67184640*epsilon) - 19*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 13481/(14929920*epsilon**2) + pi**4/(933120*epsilon**2) + 11*f_3/(7776*epsilon**3) - 421/(155520*epsilon**3) + pi**4/(622080*epsilon**3) - 7*f_3/(5184*epsilon**4) + 251/(62208*epsilon**4) - 1/(648*epsilon**5)","30680":"-f_3**2/(5760*epsilon) - 59*f_3/(497664*epsilon) + 5*f_5/(15552*epsilon) - 287*pi**4/(111974400*epsilon) + pi**6/(8709120*epsilon) + 125897/(67184640*epsilon) - 19*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 13481/(14929920*epsilon**2) + pi**4/(933120*epsilon**2) + 11*f_3/(7776*epsilon**3) - 421/(155520*epsilon**3) + pi**4/(622080*epsilon**3) - 7*f_3/(5184*epsilon**4) + 251/(62208*epsilon**4) - 1/(648*epsilon**5)","30681":"-f_3**2/(17280*epsilon) - 23149*f_3/(44789760*epsilon) + 29*f_5/(155520*epsilon) - 3509*pi**4/(1343692800*epsilon) + pi**6/(26127360*epsilon) + 1717421/(806215680*epsilon) + 739*f_3/(746496*epsilon**2) - f_5/(7776*epsilon**2) - 26705/(8957952*epsilon**2) + 5*pi**4/(1492992*epsilon**2) - 19*f_3/(31104*epsilon**3) - pi**4/(933120*epsilon**3) + 1259/(746496*epsilon**3) + f_3/(7776*epsilon**4) - 31/(62208*epsilon**4) + 1/(15552*epsilon**5)","30682":"-11*f_3**2/(51840*epsilon) + 16399*f_3/(11197440*epsilon) + f_5/(25920*epsilon) - 1781/(11197440*epsilon) + 11*pi**4/(4478976*epsilon) + pi**6/(2799360*epsilon) - 731*f_3/(233280*epsilon**2) - f_5/(2160*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 38597/(22394880*epsilon**2) + 29*f_3/(9720*epsilon**3) - 2449/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 647/(155520*epsilon**4) - 19/(12960*epsilon**5)","30683":"-11*f_3**2/(51840*epsilon) + 16399*f_3/(11197440*epsilon) + f_5/(25920*epsilon) - 1781/(11197440*epsilon) + 11*pi**4/(4478976*epsilon) + pi**6/(2799360*epsilon) - 731*f_3/(233280*epsilon**2) - f_5/(2160*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 38597/(22394880*epsilon**2) + 29*f_3/(9720*epsilon**3) - 2449/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 647/(155520*epsilon**4) - 19/(12960*epsilon**5)","30684":"13*f_3**2/(5760*epsilon) + 10999*f_3/(1244160*epsilon) - 11*f_5/(6912*epsilon) - 158941/(14929920*epsilon) - pi**6/(544320*epsilon) + 11*pi**4/(460800*epsilon) - 139*f_3/(11520*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 3313/(165888*epsilon**2) - f_3/(288*epsilon**3) - 73/(23040*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 103/(17280*epsilon**4) + 1/(480*epsilon**5)","30685":"13*f_3**2/(5760*epsilon) + 10999*f_3/(1244160*epsilon) - 11*f_5/(6912*epsilon) - 158941/(14929920*epsilon) - pi**6/(544320*epsilon) + 11*pi**4/(460800*epsilon) - 139*f_3/(11520*epsilon**2) - f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 3313/(165888*epsilon**2) - f_3/(288*epsilon**3) - 73/(23040*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 103/(17280*epsilon**4) + 1/(480*epsilon**5)","30686":"11707*f_3/(3732480*epsilon) + 7*f_5/(4320*epsilon) - 76831/(14929920*epsilon) - 439*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) + 263*f_3/(62208*epsilon**2) - f_5/(216*epsilon**2) - 14381/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 667/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30687":"11707*f_3/(3732480*epsilon) + 7*f_5/(4320*epsilon) - 76831/(14929920*epsilon) - 439*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) + 263*f_3/(62208*epsilon**2) - f_5/(216*epsilon**2) - 14381/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 667/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30688":"-7*f_3**2/(1080*epsilon) - 5789*f_3/(77760*epsilon) - pi**4*f_3/(6480*epsilon) + 116*f_5/(1215*epsilon) + 13*f_7/(1152*epsilon) - pi**6/(163296*epsilon) + 17*pi**4/(86400*epsilon) + 19*f_3**2/(540*epsilon**2) + 11*f_3/(135*epsilon**2) - 11*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30689":"-7*f_3**2/(1080*epsilon) - 5789*f_3/(77760*epsilon) - pi**4*f_3/(6480*epsilon) + 116*f_5/(1215*epsilon) + 13*f_7/(1152*epsilon) - pi**6/(163296*epsilon) + 17*pi**4/(86400*epsilon) + 19*f_3**2/(540*epsilon**2) + 11*f_3/(135*epsilon**2) - 11*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30690":"-23*f_3**2/(2160*epsilon) + pi**4*f_3/(16200*epsilon) + 1219*f_3/(3888*epsilon) - 88*f_5/(243*epsilon) + 67*f_7/(1920*epsilon) - pi**6/(40824*epsilon) + pi**4/(64800*epsilon) + f_3**2/(108*epsilon**2) - 71*f_3/(270*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30691":"-23*f_3**2/(2160*epsilon) + pi**4*f_3/(16200*epsilon) + 1219*f_3/(3888*epsilon) - 88*f_5/(243*epsilon) + 67*f_7/(1920*epsilon) - pi**6/(40824*epsilon) + pi**4/(64800*epsilon) + f_3**2/(108*epsilon**2) - 71*f_3/(270*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30692":"-3*f_3**2/(320*epsilon) + 44371*f_3/(1244160*epsilon) - f_5/(576*epsilon) - 453997/(14929920*epsilon) + pi**6/(2177280*epsilon) + pi**4/(30720*epsilon) - 227*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 25157/(829440*epsilon**2) - f_3/(288*epsilon**3) - 9/(2560*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 103/(17280*epsilon**4) + 1/(480*epsilon**5)","30693":"-3*f_3**2/(320*epsilon) + 44371*f_3/(1244160*epsilon) - f_5/(576*epsilon) - 453997/(14929920*epsilon) + pi**6/(2177280*epsilon) + pi**4/(30720*epsilon) - 227*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 25157/(829440*epsilon**2) - f_3/(288*epsilon**3) - 9/(2560*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 103/(17280*epsilon**4) + 1/(480*epsilon**5)","30694":"f_3**2/(24*epsilon) + pi**4*f_3/(16200*epsilon) + 3343*f_3/(38880*epsilon) - 1403*f_5/(7776*epsilon) - 31*f_7/(1920*epsilon) - pi**6/(54432*epsilon) - pi**4/(129600*epsilon) + 4427/(77760*epsilon) - 13*f_3**2/(540*epsilon**2) - 19*f_3/(135*epsilon**2) + 7*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 4/(135*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","30695":"f_3**2/(24*epsilon) + pi**4*f_3/(16200*epsilon) + 3343*f_3/(38880*epsilon) - 1403*f_5/(7776*epsilon) - 31*f_7/(1920*epsilon) - pi**6/(54432*epsilon) - pi**4/(129600*epsilon) + 4427/(77760*epsilon) - 13*f_3**2/(540*epsilon**2) - 19*f_3/(135*epsilon**2) + 7*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 4/(135*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","30696":"11*f_3**2/(1080*epsilon) - 7697*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 2047*f_5/(38880*epsilon) + f_7/(24*epsilon) + 11*pi**4/(259200*epsilon) + pi**6/(81648*epsilon) + f_3**2/(135*epsilon**2) + 16*f_3/(135*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30697":"11*f_3**2/(1080*epsilon) - 7697*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 2047*f_5/(38880*epsilon) + f_7/(24*epsilon) + 11*pi**4/(259200*epsilon) + pi**6/(81648*epsilon) + f_3**2/(135*epsilon**2) + 16*f_3/(135*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30698":"-f_3**2/(270*epsilon) - 2017*f_3/(1866240*epsilon) + f_5/(30*epsilon) - 214877/(5598720*epsilon) + 277*pi**4/(18662400*epsilon) + 31*pi**6/(3265920*epsilon) - 137*f_3/(31104*epsilon**2) - f_5/(27*epsilon**2) - pi**4/(11520*epsilon**2) + 4691/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","30699":"-f_3**2/(270*epsilon) - 2017*f_3/(1866240*epsilon) + f_5/(30*epsilon) - 214877/(5598720*epsilon) + 277*pi**4/(18662400*epsilon) + 31*pi**6/(3265920*epsilon) - 137*f_3/(31104*epsilon**2) - f_5/(27*epsilon**2) - pi**4/(11520*epsilon**2) + 4691/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","30700":"11*f_3**2/(25920*epsilon) - 6781*f_3/(5598720*epsilon) + 7*f_5/(8640*epsilon) - 689*pi**4/(55987200*epsilon) - pi**6/(1399680*epsilon) + 9533/(3359232*epsilon) + 1417*f_3/(233280*epsilon**2) + f_5/(1080*epsilon**2) - 359/(139968*epsilon**2) - pi**4/(86400*epsilon**2) - 61*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 259/(116640*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","30701":"11*f_3**2/(25920*epsilon) - 6781*f_3/(5598720*epsilon) + 7*f_5/(8640*epsilon) - 689*pi**4/(55987200*epsilon) - pi**6/(1399680*epsilon) + 9533/(3359232*epsilon) + 1417*f_3/(233280*epsilon**2) + f_5/(1080*epsilon**2) - 359/(139968*epsilon**2) - pi**4/(86400*epsilon**2) - 61*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 259/(116640*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","30702":"-7*f_3**2/(4320*epsilon) - 19597*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 6533*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 181*pi**4/(518400*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(96*epsilon**2) - 25*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","30703":"-7*f_3**2/(4320*epsilon) - 19597*f_3/(155520*epsilon) - pi**4*f_3/(64800*epsilon) + 6533*f_5/(77760*epsilon) + 19*f_7/(432*epsilon) - 181*pi**4/(518400*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(96*epsilon**2) - 25*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","30704":"83*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 14399*f_3/(77760*epsilon) - 3319*f_5/(15552*epsilon) - 13*f_7/(216*epsilon) - 5*pi**6/(46656*epsilon) + pi**4/(1920*epsilon) + 12391/(155520*epsilon) - f_3**2/(216*epsilon**2) - 115*f_3/(432*epsilon**2) + 155*f_5/(432*epsilon**2) - 47/(864*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3) + 1/(108*epsilon**3)","30705":"83*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 14399*f_3/(77760*epsilon) - 3319*f_5/(15552*epsilon) - 13*f_7/(216*epsilon) - 5*pi**6/(46656*epsilon) + pi**4/(1920*epsilon) + 12391/(155520*epsilon) - f_3**2/(216*epsilon**2) - 115*f_3/(432*epsilon**2) + 155*f_5/(432*epsilon**2) - 47/(864*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3) + 1/(108*epsilon**3)","30706":"-29*f_3**2/(360*epsilon) + f_3*f_5/(12*epsilon) + 9083*f_3/(25920*epsilon) + 493*f_5/(4320*epsilon) - 147*f_7/(320*epsilon) - 4427/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 4/(135*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","30707":"-29*f_3**2/(360*epsilon) + f_3*f_5/(12*epsilon) + 9083*f_3/(25920*epsilon) + 493*f_5/(4320*epsilon) - 147*f_7/(320*epsilon) - 4427/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 4/(135*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","30708":"2839*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 18703/(8957952*epsilon) + 11*pi**4/(6220800*epsilon) - 3241*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 10811/(1492992*epsilon**2) + 217*f_3/(51840*epsilon**3) - 4799/(622080*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 67/(12960*epsilon**4) - 7/(4320*epsilon**5)","30709":"2839*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 18703/(8957952*epsilon) + 11*pi**4/(6220800*epsilon) - 3241*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 10811/(1492992*epsilon**2) + 217*f_3/(51840*epsilon**3) - 4799/(622080*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 67/(12960*epsilon**4) - 7/(4320*epsilon**5)","30710":"31*f_3**2/(1080*epsilon) - 1817*f_3/(17280*epsilon) + pi**4*f_3/(10800*epsilon) - f_5/(60*epsilon) - 7*f_7/(480*epsilon) - 11*pi**4/(57600*epsilon) + 313663/(2488320*epsilon) - f_3**2/(36*epsilon**2) + 109*f_3/(864*epsilon**2) - 839/(6912*epsilon**2) + pi**4/(17280*epsilon**2) - 5*f_3/(144*epsilon**3) + 125/(3456*epsilon**3) - 1/(288*epsilon**4)","30711":"-f_3**2/(1080*epsilon) - pi**4*f_3/(32400*epsilon) + 20827*f_3/(155520*epsilon) - 607*f_5/(3888*epsilon) - 131*f_7/(4320*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(57600*epsilon) + 5359/(207360*epsilon) + f_3**2/(270*epsilon**2) - 481*f_3/(4320*epsilon**2) + 5*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 29/(1152*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 11*f_3/(540*epsilon**3) - f_5/(27*epsilon**3) + 41/(2160*epsilon**3) - 1/(180*epsilon**4)","30712":"-f_3**2/(1080*epsilon) - pi**4*f_3/(32400*epsilon) + 20827*f_3/(155520*epsilon) - 607*f_5/(3888*epsilon) - 131*f_7/(4320*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(57600*epsilon) + 5359/(207360*epsilon) + f_3**2/(270*epsilon**2) - 481*f_3/(4320*epsilon**2) + 5*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 29/(1152*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 11*f_3/(540*epsilon**3) - f_5/(27*epsilon**3) + 41/(2160*epsilon**3) - 1/(180*epsilon**4)","30713":"59*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 2815*f_3/(15552*epsilon) - 3391*f_5/(15552*epsilon) - 359*f_7/(8640*epsilon) - 5*pi**6/(46656*epsilon) + pi**4/(1920*epsilon) + 12391/(155520*epsilon) - f_3**2/(216*epsilon**2) - 115*f_3/(432*epsilon**2) + 155*f_5/(432*epsilon**2) - 47/(864*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3) + 1/(108*epsilon**3)","30714":"11*f_3**2/(25920*epsilon) + 2681*f_3/(933120*epsilon) - 13*f_5/(10368*epsilon) - 113*pi**4/(9331200*epsilon) + pi**6/(1959552*epsilon) + 11479/(22394880*epsilon) - 979*f_3/(155520*epsilon**2) - f_5/(810*epsilon**2) + 1901/(933120*epsilon**2) + 43*pi**4/(1555200*epsilon**2) + 43*f_3/(12960*epsilon**3) - 317/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(324*epsilon**4) - 1/(1080*epsilon**5)","30715":"11*f_3**2/(25920*epsilon) + 2681*f_3/(933120*epsilon) - 13*f_5/(10368*epsilon) - 113*pi**4/(9331200*epsilon) + pi**6/(1959552*epsilon) + 11479/(22394880*epsilon) - 979*f_3/(155520*epsilon**2) - f_5/(810*epsilon**2) + 1901/(933120*epsilon**2) + 43*pi**4/(1555200*epsilon**2) + 43*f_3/(12960*epsilon**3) - 317/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(324*epsilon**4) - 1/(1080*epsilon**5)","30716":"119*f_3**2/(4320*epsilon) - 9451*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 16109*f_5/(77760*epsilon) + 559*f_7/(17280*epsilon) - pi**4/(64800*epsilon) + pi**6/(46656*epsilon) + f_3**2/(135*epsilon**2) + 203*f_3/(1080*epsilon**2) - 17*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30717":"119*f_3**2/(4320*epsilon) - 9451*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 16109*f_5/(77760*epsilon) + 559*f_7/(17280*epsilon) - pi**4/(64800*epsilon) + pi**6/(46656*epsilon) + f_3**2/(135*epsilon**2) + 203*f_3/(1080*epsilon**2) - 17*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30718":"23*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 253*f_3/(51840*epsilon) - 4067*f_5/(77760*epsilon) - 599*f_7/(17280*epsilon) - 17*pi**6/(326592*epsilon) + 47*pi**4/(518400*epsilon) + 214877/(1866240*epsilon) - f_3**2/(216*epsilon**2) - 35*f_3/(864*epsilon**2) + 65*f_5/(432*epsilon**2) - 4691/(31104*epsilon**2) - pi**4/(8640*epsilon**2) + 5*pi**6/(81648*epsilon**2) + f_3/(36*epsilon**3) - 5*f_5/(54*epsilon**3) + 83/(1296*epsilon**3) - 1/(108*epsilon**4)","30719":"23*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 253*f_3/(51840*epsilon) - 4067*f_5/(77760*epsilon) - 599*f_7/(17280*epsilon) - 17*pi**6/(326592*epsilon) + 47*pi**4/(518400*epsilon) + 214877/(1866240*epsilon) - f_3**2/(216*epsilon**2) - 35*f_3/(864*epsilon**2) + 65*f_5/(432*epsilon**2) - 4691/(31104*epsilon**2) - pi**4/(8640*epsilon**2) + 5*pi**6/(81648*epsilon**2) + f_3/(36*epsilon**3) - 5*f_5/(54*epsilon**3) + 83/(1296*epsilon**3) - 1/(108*epsilon**4)","30720":"7*f_3**2/(8640*epsilon) - 203*f_3/(19440*epsilon) - pi**4*f_3/(388800*epsilon) + 1939*f_5/(93312*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(93312*epsilon) - 40393/(5598720*epsilon) + 17*pi**4/(777600*epsilon) - f_3**2/(6480*epsilon**2) + 67*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(489888*epsilon**2) + 397/(58320*epsilon**2) - f_3/(1080*epsilon**3) + f_5/(648*epsilon**3) - 25/(3888*epsilon**3) + 11/(3240*epsilon**4)","30721":"7*f_3**2/(8640*epsilon) - 203*f_3/(19440*epsilon) - pi**4*f_3/(388800*epsilon) + 1939*f_5/(93312*epsilon) + 359*f_7/(51840*epsilon) - pi**6/(93312*epsilon) - 40393/(5598720*epsilon) + 17*pi**4/(777600*epsilon) - f_3**2/(6480*epsilon**2) + 67*f_3/(12960*epsilon**2) - 7*f_5/(864*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(489888*epsilon**2) + 397/(58320*epsilon**2) - f_3/(1080*epsilon**3) + f_5/(648*epsilon**3) - 25/(3888*epsilon**3) + 11/(3240*epsilon**4)","30722":"-7*f_3**2/(80*epsilon) - f_3*f_5/(80*epsilon) + 22123*f_3/(51840*epsilon) + 3*f_3_5/(40*epsilon) + 119*f_5/(1080*epsilon) - 49*f_7/(128*epsilon) - 2063*pi**8/(90720000*epsilon) - 12391/(155520*epsilon) + 83*pi**4/(172800*epsilon) + pi**6/(18144*epsilon) - 79*f_3/(288*epsilon**2) - 5*f_5/(24*epsilon**2) + 49*f_7/(96*epsilon**2) - pi**4/(8640*epsilon**2) + 47/(864*epsilon**2) + f_3/(36*epsilon**3) - 1/(108*epsilon**3)","30723":"-7*f_3**2/(80*epsilon) - f_3*f_5/(80*epsilon) + 22123*f_3/(51840*epsilon) + 3*f_3_5/(40*epsilon) + 119*f_5/(1080*epsilon) - 49*f_7/(128*epsilon) - 2063*pi**8/(90720000*epsilon) - 12391/(155520*epsilon) + 83*pi**4/(172800*epsilon) + pi**6/(18144*epsilon) - 79*f_3/(288*epsilon**2) - 5*f_5/(24*epsilon**2) + 49*f_7/(96*epsilon**2) - pi**4/(8640*epsilon**2) + 47/(864*epsilon**2) + f_3/(36*epsilon**3) - 1/(108*epsilon**3)","30724":"-49*f_3**2/(155520*epsilon) - pi**4*f_3/(777600*epsilon) + 2389*f_3/(933120*epsilon) + 3403*f_5/(933120*epsilon) - 67*f_7/(34560*epsilon) - 11501/(1119744*epsilon) - 7*pi**4/(9331200*epsilon) + 7*pi**6/(1679616*epsilon) + f_3**2/(2592*epsilon**2) - 5*f_3/(15552*epsilon**2) - 185*f_5/(15552*epsilon**2) - 5*pi**6/(979776*epsilon**2) + pi**4/(155520*epsilon**2) + 185/(10368*epsilon**2) - f_3/(648*epsilon**3) + 5*f_5/(648*epsilon**3) - 35/(3888*epsilon**3) + 1/(648*epsilon**4)","30725":"2*f_3**2/(45*epsilon) - f_3*f_5/(30*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 13*f_5/(36*epsilon) - 3521*f_7/(8640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30726":"2*f_3**2/(45*epsilon) - f_3*f_5/(30*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 13*f_5/(36*epsilon) - 3521*f_7/(8640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30727":"17*f_3**2/(540*epsilon) + pi**4*f_3/(5400*epsilon) + f_3/(5*epsilon) - 53*f_5/(216*epsilon) - 7*f_7/(270*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","30728":"17*f_3**2/(540*epsilon) + pi**4*f_3/(5400*epsilon) + f_3/(5*epsilon) - 53*f_5/(216*epsilon) - 7*f_7/(270*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","30729":"-49*f_3**2/(720*epsilon) - f_3*f_5/(30*epsilon) + 4439*f_3/(10368*epsilon) + 3*f_3_5/(40*epsilon) + 131*f_5/(720*epsilon) - 147*f_7/(320*epsilon) - 2063*pi**8/(90720000*epsilon) - 12391/(155520*epsilon) + 83*pi**4/(172800*epsilon) + pi**6/(18144*epsilon) - 79*f_3/(288*epsilon**2) - 5*f_5/(24*epsilon**2) + 49*f_7/(96*epsilon**2) - pi**4/(8640*epsilon**2) + 47/(864*epsilon**2) + f_3/(36*epsilon**3) - 1/(108*epsilon**3)","30730":"-79*f_3**2/(4320*epsilon) - pi**4*f_3/(4050*epsilon) + 223*f_3/(7776*epsilon) - 1171*f_5/(77760*epsilon) + 17*f_7/(576*epsilon) - 5*pi**6/(326592*epsilon) + 19*pi**4/(64800*epsilon) + 17*f_3**2/(270*epsilon**2) + f_3/(360*epsilon**2) - 7*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30731":"-79*f_3**2/(4320*epsilon) - pi**4*f_3/(4050*epsilon) + 223*f_3/(7776*epsilon) - 1171*f_5/(77760*epsilon) + 17*f_7/(576*epsilon) - 5*pi**6/(326592*epsilon) + 19*pi**4/(64800*epsilon) + 17*f_3**2/(270*epsilon**2) + f_3/(360*epsilon**2) - 7*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30732":"137*f_3**2/(4320*epsilon) - 1757*f_3/(77760*epsilon) - pi**4*f_3/(64800*epsilon) - 6167*f_5/(38880*epsilon) + 13*f_7/(216*epsilon) - 31*pi**4/(259200*epsilon) + 3299/(77760*epsilon) + 19*pi**6/(326592*epsilon) - 31*f_3**2/(1080*epsilon**2) + 29*f_3/(2160*epsilon**2) + 53*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) - 629/(12960*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 7*f_3/(540*epsilon**3) - 5*f_5/(108*epsilon**3) + 1/(36*epsilon**3) - 1/(180*epsilon**4)","30733":"137*f_3**2/(4320*epsilon) - 1757*f_3/(77760*epsilon) - pi**4*f_3/(64800*epsilon) - 6167*f_5/(38880*epsilon) + 13*f_7/(216*epsilon) - 31*pi**4/(259200*epsilon) + 3299/(77760*epsilon) + 19*pi**6/(326592*epsilon) - 31*f_3**2/(1080*epsilon**2) + 29*f_3/(2160*epsilon**2) + 53*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) - 629/(12960*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 7*f_3/(540*epsilon**3) - 5*f_5/(108*epsilon**3) + 1/(36*epsilon**3) - 1/(180*epsilon**4)","30734":"19*f_3**2/(180*epsilon) - 7*f_3*f_5/(60*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 23*f_5/(72*epsilon) - 1001*f_7/(2880*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30735":"19*f_3**2/(180*epsilon) - 7*f_3*f_5/(60*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 23*f_5/(72*epsilon) - 1001*f_7/(2880*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30736":"11*f_3**2/(576*epsilon) - 13997*f_3/(124416*epsilon) + 1559*f_5/(17280*epsilon) - 41*pi**4/(414720*epsilon) + pi**6/(272160*epsilon) + 42559/(1866240*epsilon) + 211*f_3/(3456*epsilon**2) - 23*f_5/(480*epsilon**2) - 13/(1152*epsilon**2) - pi**4/(518400*epsilon**2) + f_3/(80*epsilon**3) - pi**4/(21600*epsilon**3) - 7/(2160*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30737":"-139*f_3**2/(8640*epsilon) + 32831*f_3/(622080*epsilon) + 779*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 29227/(373248*epsilon) + pi**6/(1632960*epsilon) + 11*pi**4/(230400*epsilon) - 31*f_3/(1152*epsilon**2) - 157*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 73/(1152*epsilon**2) + f_3/(80*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30738":"-139*f_3**2/(8640*epsilon) + 32831*f_3/(622080*epsilon) + 779*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 29227/(373248*epsilon) + pi**6/(1632960*epsilon) + 11*pi**4/(230400*epsilon) - 31*f_3/(1152*epsilon**2) - 157*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 73/(1152*epsilon**2) + f_3/(80*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30739":"-17*f_3**2/(4320*epsilon) + 23*f_3/(19440*epsilon) - 19*f_5/(17280*epsilon) - 12077/(2985984*epsilon) + 17*pi**4/(388800*epsilon) + 17*pi**6/(3265920*epsilon) + 67*f_3/(5184*epsilon**2) - 17*f_5/(2160*epsilon**2) - pi**4/(11520*epsilon**2) - 779/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 277/(25920*epsilon**3) + f_3/(360*epsilon**4) - 1/(160*epsilon**4) + 1/(720*epsilon**5)","30740":"-17*f_3**2/(4320*epsilon) + 23*f_3/(19440*epsilon) - 19*f_5/(17280*epsilon) - 12077/(2985984*epsilon) + 17*pi**4/(388800*epsilon) + 17*pi**6/(3265920*epsilon) + 67*f_3/(5184*epsilon**2) - 17*f_5/(2160*epsilon**2) - pi**4/(11520*epsilon**2) - 779/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 277/(25920*epsilon**3) + f_3/(360*epsilon**4) - 1/(160*epsilon**4) + 1/(720*epsilon**5)","30741":"2839*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 18703/(8957952*epsilon) + 11*pi**4/(6220800*epsilon) - 3241*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 10811/(1492992*epsilon**2) + 217*f_3/(51840*epsilon**3) - 4799/(622080*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 67/(12960*epsilon**4) - 7/(4320*epsilon**5)","30742":"2839*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 18703/(8957952*epsilon) + 11*pi**4/(6220800*epsilon) - 3241*f_3/(622080*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 10811/(1492992*epsilon**2) + 217*f_3/(51840*epsilon**3) - 4799/(622080*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 67/(12960*epsilon**4) - 7/(4320*epsilon**5)","30743":"-167*f_3**2/(8640*epsilon) - 2639*f_3/(38880*epsilon) + 773*f_5/(5760*epsilon) - 2669/(233280*epsilon) - 29*pi**6/(3265920*epsilon) - 13*pi**4/(155520*epsilon) + 337*f_3/(12960*epsilon**2) - 197*f_5/(4320*epsilon**2) + pi**4/(14400*epsilon**2) + 653/(38880*epsilon**2) + f_3/(120*epsilon**3) - 11/(1080*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30744":"-167*f_3**2/(8640*epsilon) - 2639*f_3/(38880*epsilon) + 773*f_5/(5760*epsilon) - 2669/(233280*epsilon) - 29*pi**6/(3265920*epsilon) - 13*pi**4/(155520*epsilon) + 337*f_3/(12960*epsilon**2) - 197*f_5/(4320*epsilon**2) + pi**4/(14400*epsilon**2) + 653/(38880*epsilon**2) + f_3/(120*epsilon**3) - 11/(1080*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30745":"-f_3**2/(108*epsilon) - 3829*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 3341*f_5/(19440*epsilon) + 1973*f_7/(17280*epsilon) - 29*pi**4/(259200*epsilon) + 5*pi**6/(163296*epsilon) - f_3**2/(270*epsilon**2) + 19*f_3/(90*epsilon**2) - f_5/(4*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30746":"-f_3**2/(108*epsilon) - 3829*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 3341*f_5/(19440*epsilon) + 1973*f_7/(17280*epsilon) - 29*pi**4/(259200*epsilon) + 5*pi**6/(163296*epsilon) - f_3**2/(270*epsilon**2) + 19*f_3/(90*epsilon**2) - f_5/(4*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30747":"17*f_3**2/(1440*epsilon) - 7603*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 13*f_5/(17280*epsilon) - 7*f_7/(1920*epsilon) - 13*pi**4/(230400*epsilon) + 154843/(4976640*epsilon) - f_3**2/(72*epsilon**2) + 149*f_3/(3456*epsilon**2) - 463/(13824*epsilon**2) - f_3/(96*epsilon**3) + 85/(6912*epsilon**3) - 1/(576*epsilon**4)","30748":"17*f_3**2/(1440*epsilon) - 7603*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) - 13*f_5/(17280*epsilon) - 7*f_7/(1920*epsilon) - 13*pi**4/(230400*epsilon) + 154843/(4976640*epsilon) - f_3**2/(72*epsilon**2) + 149*f_3/(3456*epsilon**2) - 463/(13824*epsilon**2) - f_3/(96*epsilon**3) + 85/(6912*epsilon**3) - 1/(576*epsilon**4)","30749":"-59*f_3**2/(1080*epsilon) + 3*f_3*f_5/(40*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 47*f_5/(108*epsilon) + 1253*f_7/(2880*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","30750":"-59*f_3**2/(1080*epsilon) + 3*f_3*f_5/(40*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 47*f_5/(108*epsilon) + 1253*f_7/(2880*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","30751":"37*f_3**2/(1080*epsilon) - 23*f_3*f_5/(240*epsilon) - 19*f_3/(180*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 29*f_5/(48*epsilon) - 1561*f_7/(3456*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","30752":"37*f_3**2/(1080*epsilon) - 23*f_3*f_5/(240*epsilon) - 19*f_3/(180*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 29*f_5/(48*epsilon) - 1561*f_7/(3456*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","30753":"-f_3**2/(1080*epsilon) - pi**4*f_3/(129600*epsilon) + 319*f_3/(2430*epsilon) - 2389*f_5/(15552*epsilon) - 347*f_7/(5760*epsilon) + pi**6/(81648*epsilon) + 2671/(51840*epsilon) + f_3**2/(432*epsilon**2) - 7*f_3/(72*epsilon**2) + 23*f_5/(144*epsilon**2) - 481/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","30754":"-f_3**2/(1080*epsilon) - pi**4*f_3/(129600*epsilon) + 319*f_3/(2430*epsilon) - 2389*f_5/(15552*epsilon) - 347*f_7/(5760*epsilon) + pi**6/(81648*epsilon) + 2671/(51840*epsilon) + f_3**2/(432*epsilon**2) - 7*f_3/(72*epsilon**2) + 23*f_5/(144*epsilon**2) - 481/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","30755":"-f_3**2/(45*epsilon) + 23*f_3*f_5/(240*epsilon) - 73*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 13*f_5/(54*epsilon) + 49*f_7/(128*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","30756":"-f_3**2/(45*epsilon) + 23*f_3*f_5/(240*epsilon) - 73*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 13*f_5/(54*epsilon) + 49*f_7/(128*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","30757":"f_3**2/(2880*epsilon) - 7*f_3/(10240*epsilon) - 59*f_5/(77760*epsilon) - 158927/(134369280*epsilon) - pi**6/(4354560*epsilon) + 1001*pi**4/(223948800*epsilon) - 23*f_3/(13824*epsilon**2) + f_5/(1296*epsilon**2) - 47*pi**4/(3732480*epsilon**2) + 9113/(1492992*epsilon**2) + 37*f_3/(15552*epsilon**3) - 79/(13824*epsilon**3) + pi**4/(155520*epsilon**3) - f_3/(1296*epsilon**4) + 73/(31104*epsilon**4) - 1/(2592*epsilon**5)","30758":"f_3**2/(2880*epsilon) - 7*f_3/(10240*epsilon) - 59*f_5/(77760*epsilon) - 158927/(134369280*epsilon) - pi**6/(4354560*epsilon) + 1001*pi**4/(223948800*epsilon) - 23*f_3/(13824*epsilon**2) + f_5/(1296*epsilon**2) - 47*pi**4/(3732480*epsilon**2) + 9113/(1492992*epsilon**2) + 37*f_3/(15552*epsilon**3) - 79/(13824*epsilon**3) + pi**4/(155520*epsilon**3) - f_3/(1296*epsilon**4) + 73/(31104*epsilon**4) - 1/(2592*epsilon**5)","30759":"-7*f_3**2/(720*epsilon) + 137203*f_3/(3732480*epsilon) - f_5/(1440*epsilon) - 90491/(2985984*epsilon) - 439*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) - 601*f_3/(62208*epsilon**2) - f_5/(216*epsilon**2) + 7651/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 595/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30760":"-7*f_3**2/(720*epsilon) + 137203*f_3/(3732480*epsilon) - f_5/(1440*epsilon) - 90491/(2985984*epsilon) - 439*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) - 601*f_3/(62208*epsilon**2) - f_5/(216*epsilon**2) + 7651/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 595/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30761":"-29*f_3**2/(5760*epsilon) - 49097*f_3/(3732480*epsilon) - 479*f_5/(34560*epsilon) + 49*f_7/(1920*epsilon) - 2491*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 302609/(14929920*epsilon) + 1451*f_3/(62208*epsilon**2) + 7*f_5/(1728*epsilon**2) - 48077/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 883/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30762":"227*f_3/(155520*epsilon) + f_5/(6480*epsilon) - 84107/(22394880*epsilon) + 19*pi**4/(1555200*epsilon) - 41*f_3/(6480*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 10517/(746496*epsilon**2) + 77*f_3/(6480*epsilon**3) - 1/(54*epsilon**3) + pi**4/(32400*epsilon**3) - f_3/(180*epsilon**4) + 25/(2592*epsilon**4) - 1/(540*epsilon**5)","30763":"227*f_3/(155520*epsilon) + f_5/(6480*epsilon) - 84107/(22394880*epsilon) + 19*pi**4/(1555200*epsilon) - 41*f_3/(6480*epsilon**2) - f_5/(2160*epsilon**2) - 11*pi**4/(259200*epsilon**2) + 10517/(746496*epsilon**2) + 77*f_3/(6480*epsilon**3) - 1/(54*epsilon**3) + pi**4/(32400*epsilon**3) - f_3/(180*epsilon**4) + 25/(2592*epsilon**4) - 1/(540*epsilon**5)","30764":"17*f_3**2/(34560*epsilon) + 2339*f_3/(7464960*epsilon) + 7*f_5/(69120*epsilon) - 127153/(107495424*epsilon) - 521*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) - 931*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 19673/(14929920*epsilon**2) + f_3/(1728*epsilon**3) - 6269/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(11520*epsilon**4) - 7/(12960*epsilon**5)","30765":"17*f_3**2/(34560*epsilon) + 2339*f_3/(7464960*epsilon) + 7*f_5/(69120*epsilon) - 127153/(107495424*epsilon) - 521*pi**4/(223948800*epsilon) + pi**6/(6531840*epsilon) - 931*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + pi**4/(207360*epsilon**2) + 19673/(14929920*epsilon**2) + f_3/(1728*epsilon**3) - 6269/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(11520*epsilon**4) - 7/(12960*epsilon**5)","30766":"13*f_3**2/(2160*epsilon) + 379*f_3/(155520*epsilon) - 41*f_5/(2880*epsilon) - 37*pi**6/(1632960*epsilon) + 29*pi**4/(1555200*epsilon) + 1325/(46656*epsilon) - 139*f_3/(6480*epsilon**2) + 37*f_5/(1080*epsilon**2) - 47/(19440*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30767":"11*f_3**2/(1080*epsilon) - 961*f_3/(31104*epsilon) - 13*f_5/(8640*epsilon) - 37*pi**6/(1632960*epsilon) + 41*pi**4/(1555200*epsilon) + 6167/(116640*epsilon) - 43*f_3/(6480*epsilon**2) + 37*f_5/(1080*epsilon**2) - 127/(9720*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 13/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30768":"11*f_3**2/(1080*epsilon) - 961*f_3/(31104*epsilon) - 13*f_5/(8640*epsilon) - 37*pi**6/(1632960*epsilon) + 41*pi**4/(1555200*epsilon) + 6167/(116640*epsilon) - 43*f_3/(6480*epsilon**2) + 37*f_5/(1080*epsilon**2) - 127/(9720*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 13/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30769":"-19*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 10597*f_3/(38880*epsilon) - 2537*f_5/(7776*epsilon) + 13*f_7/(2880*epsilon) - pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + 1367/(77760*epsilon) + f_3**2/(270*epsilon**2) - 59*f_3/(270*epsilon**2) + 5*f_5/(18*epsilon**2) - pi**6/(20412*epsilon**2) - 7/(540*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","30770":"-19*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 10597*f_3/(38880*epsilon) - 2537*f_5/(7776*epsilon) + 13*f_7/(2880*epsilon) - pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + 1367/(77760*epsilon) + f_3**2/(270*epsilon**2) - 59*f_3/(270*epsilon**2) + 5*f_5/(18*epsilon**2) - pi**6/(20412*epsilon**2) - 7/(540*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","30771":"7*f_3**2/(432*epsilon) - 7187*f_3/(207360*epsilon) + 13*f_5/(720*epsilon) - 13*pi**6/(3265920*epsilon) + 3257/(1492992*epsilon) + 347*pi**4/(6220800*epsilon) + 113*f_3/(5184*epsilon**2) - 13*f_5/(4320*epsilon**2) - pi**4/(9600*epsilon**2) - 433/(103680*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 263/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","30772":"7*f_3**2/(432*epsilon) - 7187*f_3/(207360*epsilon) + 13*f_5/(720*epsilon) - 13*pi**6/(3265920*epsilon) + 3257/(1492992*epsilon) + 347*pi**4/(6220800*epsilon) + 113*f_3/(5184*epsilon**2) - 13*f_5/(4320*epsilon**2) - pi**4/(9600*epsilon**2) - 433/(103680*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 263/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","30773":"13*f_3**2/(2160*epsilon) - 13961*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 161*f_5/(1215*epsilon) + 67*f_7/(1440*epsilon) - 29*pi**4/(259200*epsilon) + 5*pi**6/(163296*epsilon) - 11*f_3**2/(540*epsilon**2) + 19*f_3/(90*epsilon**2) - 17*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30774":"13*f_3**2/(2160*epsilon) - 13961*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 161*f_5/(1215*epsilon) + 67*f_7/(1440*epsilon) - 29*pi**4/(259200*epsilon) + 5*pi**6/(163296*epsilon) - 11*f_3**2/(540*epsilon**2) + 19*f_3/(90*epsilon**2) - 17*f_5/(72*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30775":"11*f_3**2/(540*epsilon) - 7*f_3*f_5/(60*epsilon) - 11*f_3/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 269*f_5/(432*epsilon) - 1267*f_7/(2880*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","30776":"11*f_3**2/(540*epsilon) - 7*f_3*f_5/(60*epsilon) - 11*f_3/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 269*f_5/(432*epsilon) - 1267*f_7/(2880*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","30777":"-f_3**2/(135*epsilon) + 961*f_3/(77760*epsilon) + 143*f_5/(5760*epsilon) - 1103/(29160*epsilon) - pi**6/(466560*epsilon) + 53*pi**4/(3110400*epsilon) - 137*f_3/(6480*epsilon**2) - 19*f_5/(1080*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 3367/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 11/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30778":"-f_3**2/(135*epsilon) + 961*f_3/(77760*epsilon) + 143*f_5/(5760*epsilon) - 1103/(29160*epsilon) - pi**6/(466560*epsilon) + 53*pi**4/(3110400*epsilon) - 137*f_3/(6480*epsilon**2) - 19*f_5/(1080*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 3367/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 11/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30779":"11*f_3**2/(1080*epsilon) - 10685*f_3/(373248*epsilon) + 179*f_5/(4320*epsilon) - 145757/(5598720*epsilon) - 31*pi**4/(3732480*epsilon) + 31*pi**6/(3265920*epsilon) + 295*f_3/(31104*epsilon**2) - f_5/(27*epsilon**2) - pi**4/(11520*epsilon**2) + 4259/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","30780":"-161*f_3/(77760*epsilon) - f_5/(3240*epsilon) - pi**4/(51840*epsilon) + 233/(58320*epsilon) + 113*f_3/(12960*epsilon**2) + f_5/(1080*epsilon**2) - 557/(38880*epsilon**2) + pi**4/(14400*epsilon**2) - 53*f_3/(3240*epsilon**3) - pi**4/(16200*epsilon**3) + 131/(9720*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","30781":"-161*f_3/(77760*epsilon) - f_5/(3240*epsilon) - pi**4/(51840*epsilon) + 233/(58320*epsilon) + 113*f_3/(12960*epsilon**2) + f_5/(1080*epsilon**2) - 557/(38880*epsilon**2) + pi**4/(14400*epsilon**2) - 53*f_3/(3240*epsilon**3) - pi**4/(16200*epsilon**3) + 131/(9720*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","30782":"77*f_3**2/(2160*epsilon) + pi**4*f_3/(8100*epsilon) + 25*f_3/(486*epsilon) - 1655*f_5/(15552*epsilon) - 37*f_7/(11520*epsilon) - 13*pi**4/(129600*epsilon) - pi**6/(326592*epsilon) - 17*f_3**2/(540*epsilon**2) - 19*f_3/(360*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","30783":"77*f_3**2/(2160*epsilon) + pi**4*f_3/(8100*epsilon) + 25*f_3/(486*epsilon) - 1655*f_5/(15552*epsilon) - 37*f_7/(11520*epsilon) - 13*pi**4/(129600*epsilon) - pi**6/(326592*epsilon) - 17*f_3**2/(540*epsilon**2) - 19*f_3/(360*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","30784":"41*f_3**2/(6480*epsilon) - 293*f_3/(17280*epsilon) - pi**4*f_3/(43200*epsilon) + 5*f_5/(3456*epsilon) + 7*pi**4/(259200*epsilon) + 12403/(1244160*epsilon) - f_3**2/(270*epsilon**2) + 23*f_3/(1080*epsilon**2) - 943/(51840*epsilon**2) - pi**4/(86400*epsilon**2) - 23*f_3/(2160*epsilon**3) + 31/(2592*epsilon**3) - 13/(4320*epsilon**4)","30785":"41*f_3**2/(6480*epsilon) - 293*f_3/(17280*epsilon) - pi**4*f_3/(43200*epsilon) + 5*f_5/(3456*epsilon) + 7*pi**4/(259200*epsilon) + 12403/(1244160*epsilon) - f_3**2/(270*epsilon**2) + 23*f_3/(1080*epsilon**2) - 943/(51840*epsilon**2) - pi**4/(86400*epsilon**2) - 23*f_3/(2160*epsilon**3) + 31/(2592*epsilon**3) - 13/(4320*epsilon**4)","30786":"17*f_3**2/(17280*epsilon) + 2579*f_3/(1244160*epsilon) - 23*f_5/(6912*epsilon) - pi**6/(1088640*epsilon) - 11*pi**4/(7464960*epsilon) + 330989/(89579520*epsilon) - 37*f_3/(19440*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(64800*epsilon**2) + 1097/(497664*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(129600*epsilon**3) + 809/(622080*epsilon**3) + f_3/(1080*epsilon**4) - 7/(1152*epsilon**4) + 7/(2160*epsilon**5)","30787":"17*f_3**2/(17280*epsilon) + 2579*f_3/(1244160*epsilon) - 23*f_5/(6912*epsilon) - pi**6/(1088640*epsilon) - 11*pi**4/(7464960*epsilon) + 330989/(89579520*epsilon) - 37*f_3/(19440*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(64800*epsilon**2) + 1097/(497664*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(129600*epsilon**3) + 809/(622080*epsilon**3) + f_3/(1080*epsilon**4) - 7/(1152*epsilon**4) + 7/(2160*epsilon**5)","30788":"f_3**2/(40*epsilon) + 23*f_3*f_5/(240*epsilon) - 5*f_3/(12*epsilon) - 3*f_3_5/(40*epsilon) - 25*f_5/(108*epsilon) + 343*f_7/(640*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","30789":"f_3**2/(40*epsilon) + 23*f_3*f_5/(240*epsilon) - 5*f_3/(12*epsilon) - 3*f_3_5/(40*epsilon) - 25*f_5/(108*epsilon) + 343*f_7/(640*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","30790":"7*f_3**2/(120*epsilon) + 13*f_3*f_5/(240*epsilon) - 31*f_3/(60*epsilon) - 3*f_3_5/(40*epsilon) - 17*f_5/(144*epsilon) + 343*f_7/(640*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","30791":"13*f_3**2/(720*epsilon) - 121*f_3/(19440*epsilon) + 11*pi**4*f_3/(129600*epsilon) - 877*f_5/(15552*epsilon) - 677*f_7/(17280*epsilon) - pi**4/(5184*epsilon) + pi**6/(27216*epsilon) + 2671/(51840*epsilon) - 11*f_3**2/(432*epsilon**2) + f_3/(54*epsilon**2) + 29*f_5/(432*epsilon**2) - 481/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","30792":"13*f_3**2/(720*epsilon) - 121*f_3/(19440*epsilon) + 11*pi**4*f_3/(129600*epsilon) - 877*f_5/(15552*epsilon) - 677*f_7/(17280*epsilon) - pi**4/(5184*epsilon) + pi**6/(27216*epsilon) + 2671/(51840*epsilon) - 11*f_3**2/(432*epsilon**2) + f_3/(54*epsilon**2) + 29*f_5/(432*epsilon**2) - 481/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 11/(864*epsilon**3) - 1/(360*epsilon**4)","30793":"f_3**2/(60*epsilon) + 23*f_3*f_5/(240*epsilon) - 127*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 41*f_5/(216*epsilon) + 833*f_7/(1920*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","30794":"f_3**2/(60*epsilon) + 23*f_3*f_5/(240*epsilon) - 127*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 41*f_5/(216*epsilon) + 833*f_7/(1920*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","30795":"-f_3**2/(60*epsilon) - pi**4*f_3/(6480*epsilon) + 851*f_3/(15552*epsilon) - 439*f_5/(19440*epsilon) - 17*f_7/(1440*epsilon) - pi**6/(54432*epsilon) + 71*pi**4/(259200*epsilon) + 19*f_3**2/(540*epsilon**2) - 11*f_3/(540*epsilon**2) - 11*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30796":"-f_3**2/(60*epsilon) - pi**4*f_3/(6480*epsilon) + 851*f_3/(15552*epsilon) - 439*f_5/(19440*epsilon) - 17*f_7/(1440*epsilon) - pi**6/(54432*epsilon) + 71*pi**4/(259200*epsilon) + 19*f_3**2/(540*epsilon**2) - 11*f_3/(540*epsilon**2) - 11*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30797":"f_3**2/(720*epsilon) + 6179*f_3/(25920*epsilon) + 973*f_5/(4320*epsilon) - 931*f_7/(1920*epsilon) - 2339/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 11/(540*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","30798":"f_3**2/(720*epsilon) + 6179*f_3/(25920*epsilon) + 973*f_5/(4320*epsilon) - 931*f_7/(1920*epsilon) - 2339/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 11/(540*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","30799":"-f_3**2/(360*epsilon) - 2567*f_3/(77760*epsilon) + 899*f_5/(17280*epsilon) - 5761/(233280*epsilon) - 91*pi**4/(3110400*epsilon) + 11*pi**6/(1088640*epsilon) + 169*f_3/(6480*epsilon**2) - 23*f_5/(360*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2071/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30800":"-f_3**2/(360*epsilon) - 2567*f_3/(77760*epsilon) + 899*f_5/(17280*epsilon) - 5761/(233280*epsilon) - 91*pi**4/(3110400*epsilon) + 11*pi**6/(1088640*epsilon) + 169*f_3/(6480*epsilon**2) - 23*f_5/(360*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2071/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30801":"f_3**2/(108*epsilon) - 23*f_3*f_5/(240*epsilon) - 13*f_3/(180*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 11*f_5/(24*epsilon) - 5159*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","30802":"f_3**2/(108*epsilon) - 23*f_3*f_5/(240*epsilon) - 13*f_3/(180*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 11*f_5/(24*epsilon) - 5159*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","30803":"-f_3**2/(180*epsilon) + pi**4*f_3/(16200*epsilon) + 1363*f_3/(38880*epsilon) - 359*f_5/(7776*epsilon) + f_7/(144*epsilon) - pi**4/(4800*epsilon) + pi**6/(54432*epsilon) + f_3**2/(108*epsilon**2) - 41*f_3/(540*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30804":"-f_3**2/(180*epsilon) + pi**4*f_3/(16200*epsilon) + 1363*f_3/(38880*epsilon) - 359*f_5/(7776*epsilon) + f_7/(144*epsilon) - pi**4/(4800*epsilon) + pi**6/(54432*epsilon) + f_3**2/(108*epsilon**2) - 41*f_3/(540*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30805":"41*f_3**2/(25920*epsilon) - 14039*f_3/(5598720*epsilon) + 67*f_5/(62208*epsilon) - 421/(122880*epsilon) + pi**6/(19595520*epsilon) + 137*pi**4/(6998400*epsilon) - 65*f_3/(15552*epsilon**2) - f_5/(2592*epsilon**2) - 29*pi**4/(933120*epsilon**2) + 1733/(165888*epsilon**2) + 5*f_3/(972*epsilon**3) - 767/(93312*epsilon**3) + pi**4/(77760*epsilon**3) - f_3/(648*epsilon**4) + 11/(3888*epsilon**4) - 1/(2592*epsilon**5)","30806":"f_3**2/(120*epsilon) - 1723*f_3/(77760*epsilon) + f_5/(5760*epsilon) + pi**4/(32400*epsilon) + 12547/(1244160*epsilon) - f_3**2/(120*epsilon**2) + 17*f_3/(720*epsilon**2) - 1519/(155520*epsilon**2) - 13*pi**4/(259200*epsilon**2) - 13*f_3/(2160*epsilon**3) + 7/(864*epsilon**3) - 13/(4320*epsilon**4)","30807":"f_3**2/(120*epsilon) - 1723*f_3/(77760*epsilon) + f_5/(5760*epsilon) + pi**4/(32400*epsilon) + 12547/(1244160*epsilon) - f_3**2/(120*epsilon**2) + 17*f_3/(720*epsilon**2) - 1519/(155520*epsilon**2) - 13*pi**4/(259200*epsilon**2) - 13*f_3/(2160*epsilon**3) + 7/(864*epsilon**3) - 13/(4320*epsilon**4)","30808":"43*f_3**2/(4320*epsilon) - 7723*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 10799*f_5/(77760*epsilon) + 271*f_7/(4320*epsilon) - pi**4/(64800*epsilon) + 5*pi**6/(326592*epsilon) - 11*f_3**2/(540*epsilon**2) + 203*f_3/(1080*epsilon**2) - 23*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30809":"43*f_3**2/(4320*epsilon) - 7723*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 10799*f_5/(77760*epsilon) + 271*f_7/(4320*epsilon) - pi**4/(64800*epsilon) + 5*pi**6/(326592*epsilon) - 11*f_3**2/(540*epsilon**2) + 203*f_3/(1080*epsilon**2) - 23*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30810":"-13*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 461*f_3/(19440*epsilon) - 139*f_5/(3888*epsilon) + 13*f_7/(2880*epsilon) - pi**4/(3600*epsilon) + pi**6/(23328*epsilon) + 11*f_3**2/(540*epsilon**2) - 8*f_3/(135*epsilon**2) + f_5/(18*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30811":"-13*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 461*f_3/(19440*epsilon) - 139*f_5/(3888*epsilon) + 13*f_7/(2880*epsilon) - pi**4/(3600*epsilon) + pi**6/(23328*epsilon) + 11*f_3**2/(540*epsilon**2) - 8*f_3/(135*epsilon**2) + f_5/(18*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","30812":"f_3**2/(1080*epsilon) + f_3*f_5/(30*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 10*f_5/(27*epsilon) + 1477*f_7/(4320*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","30813":"f_3**2/(1080*epsilon) + f_3*f_5/(30*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 10*f_5/(27*epsilon) + 1477*f_7/(4320*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","30814":"7*f_3**2/(2160*epsilon) - 4597*f_3/(622080*epsilon) + 49*f_5/(11520*epsilon) - 143*pi**4/(6220800*epsilon) - 13*pi**6/(6531840*epsilon) + 168413/(29859840*epsilon) + 163*f_3/(25920*epsilon**2) + 13*f_5/(4320*epsilon**2) - 2813/(829440*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(86400*epsilon**3) + 47/(41472*epsilon**3) + f_3/(720*epsilon**4) - 31/(5760*epsilon**4) + 1/(360*epsilon**5)","30815":"7*f_3**2/(2160*epsilon) - 4597*f_3/(622080*epsilon) + 49*f_5/(11520*epsilon) - 143*pi**4/(6220800*epsilon) - 13*pi**6/(6531840*epsilon) + 168413/(29859840*epsilon) + 163*f_3/(25920*epsilon**2) + 13*f_5/(4320*epsilon**2) - 2813/(829440*epsilon**2) - 7*pi**4/(345600*epsilon**2) - 7*f_3/(2880*epsilon**3) + pi**4/(86400*epsilon**3) + 47/(41472*epsilon**3) + f_3/(720*epsilon**4) - 31/(5760*epsilon**4) + 1/(360*epsilon**5)","30816":"-49*f_3**2/(540*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 91*f_5/(216*epsilon) + 7721*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","30817":"-49*f_3**2/(540*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 91*f_5/(216*epsilon) + 7721*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","30818":"-31*f_3**2/(17280*epsilon) - 103*f_3/(155520*epsilon) + 439*f_5/(17280*epsilon) - 13013/(466560*epsilon) - 7*pi**6/(933120*epsilon) + 7*pi**4/(155520*epsilon) - 641*f_3/(25920*epsilon**2) - 67*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1247/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30819":"-31*f_3**2/(17280*epsilon) - 103*f_3/(155520*epsilon) + 439*f_5/(17280*epsilon) - 13013/(466560*epsilon) - 7*pi**6/(933120*epsilon) + 7*pi**4/(155520*epsilon) - 641*f_3/(25920*epsilon**2) - 67*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1247/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30820":"-f_3**2/(4320*epsilon) + 197*f_3/(92160*epsilon) - 59*f_5/(77760*epsilon) - 520133/(134369280*epsilon) - pi**6/(4354560*epsilon) + 677*pi**4/(223948800*epsilon) - 35*f_3/(13824*epsilon**2) + f_5/(1296*epsilon**2) - 47*pi**4/(3732480*epsilon**2) + 11741/(1492992*epsilon**2) + 37*f_3/(15552*epsilon**3) - 83/(13824*epsilon**3) + pi**4/(155520*epsilon**3) - f_3/(1296*epsilon**4) + 73/(31104*epsilon**4) - 1/(2592*epsilon**5)","30821":"-11*f_3**2/(360*epsilon) + 23*f_3*f_5/(240*epsilon) - 103*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 73*f_5/(216*epsilon) + 1127*f_7/(1920*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","30822":"-11*f_3**2/(360*epsilon) + 23*f_3*f_5/(240*epsilon) - 103*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 73*f_5/(216*epsilon) + 1127*f_7/(1920*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","30823":"-f_3**2/(2160*epsilon) + pi**4*f_3/(32400*epsilon) + 1387*f_3/(19440*epsilon) - 1349*f_5/(15552*epsilon) + 281*f_7/(34560*epsilon) - pi**4/(25920*epsilon) - pi**6/(326592*epsilon) - f_3**2/(270*epsilon**2) - 97*f_3/(1080*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","30824":"-f_3**2/(2160*epsilon) + pi**4*f_3/(32400*epsilon) + 1387*f_3/(19440*epsilon) - 1349*f_5/(15552*epsilon) + 281*f_7/(34560*epsilon) - pi**4/(25920*epsilon) - pi**6/(326592*epsilon) - f_3**2/(270*epsilon**2) - 97*f_3/(1080*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","30825":"29*f_3**2/(1440*epsilon) - 1163*f_3/(7776*epsilon) - pi**4*f_3/(16200*epsilon) + 8549*f_5/(77760*epsilon) + 559*f_7/(17280*epsilon) + pi**4/(16200*epsilon) + pi**6/(108864*epsilon) + f_3**2/(135*epsilon**2) + 17*f_3/(120*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30826":"29*f_3**2/(1440*epsilon) - 1163*f_3/(7776*epsilon) - pi**4*f_3/(16200*epsilon) + 8549*f_5/(77760*epsilon) + 559*f_7/(17280*epsilon) + pi**4/(16200*epsilon) + pi**6/(108864*epsilon) + f_3**2/(135*epsilon**2) + 17*f_3/(120*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30827":"5*f_3**2/(432*epsilon) - 6323*f_3/(207360*epsilon) + pi**4*f_3/(21600*epsilon) + 107*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - 13*pi**4/(230400*epsilon) + 21919/(995328*epsilon) - f_3**2/(72*epsilon**2) + 149*f_3/(3456*epsilon**2) - 415/(13824*epsilon**2) - f_3/(96*epsilon**3) + 85/(6912*epsilon**3) - 1/(576*epsilon**4)","30828":"-127*f_3**2/(17280*epsilon) + 22811*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 715747/(89579520*epsilon) - 487*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) - 43*f_3/(4860*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(64800*epsilon**2) + 4985/(497664*epsilon**2) - f_3/(540*epsilon**3) - 271/(622080*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 7/(1152*epsilon**4) + 7/(2160*epsilon**5)","30829":"-127*f_3**2/(17280*epsilon) + 22811*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 715747/(89579520*epsilon) - 487*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) - 43*f_3/(4860*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(64800*epsilon**2) + 4985/(497664*epsilon**2) - f_3/(540*epsilon**3) - 271/(622080*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 7/(1152*epsilon**4) + 7/(2160*epsilon**5)","30830":"-f_3**2/(720*epsilon) + 19483*f_3/(3732480*epsilon) + 17*f_5/(4320*epsilon) - 113407/(14929920*epsilon) - 439*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) + 263*f_3/(62208*epsilon**2) - f_5/(216*epsilon**2) - 12653/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 667/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30831":"-f_3**2/(720*epsilon) + 19483*f_3/(3732480*epsilon) + 17*f_5/(4320*epsilon) - 113407/(14929920*epsilon) - 439*pi**4/(37324800*epsilon) + pi**6/(725760*epsilon) + 263*f_3/(62208*epsilon**2) - f_5/(216*epsilon**2) - 12653/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 667/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30832":"-37*f_3**2/(17280*epsilon) + 33973*f_3/(3732480*epsilon) + 7*f_5/(11520*epsilon) - 1190707/(89579520*epsilon) + pi**6/(1088640*epsilon) + 991*pi**4/(37324800*epsilon) - 343*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - pi**4/(259200*epsilon**2) + 10105/(1492992*epsilon**2) - 53*f_3/(6480*epsilon**3) - pi**4/(129600*epsilon**3) + 7727/(622080*epsilon**3) + f_3/(120*epsilon**4) - 173/(10368*epsilon**4) + 7/(1080*epsilon**5)","30833":"-37*f_3**2/(17280*epsilon) + 33973*f_3/(3732480*epsilon) + 7*f_5/(11520*epsilon) - 1190707/(89579520*epsilon) + pi**6/(1088640*epsilon) + 991*pi**4/(37324800*epsilon) - 343*f_3/(51840*epsilon**2) - 7*f_5/(4320*epsilon**2) - pi**4/(259200*epsilon**2) + 10105/(1492992*epsilon**2) - 53*f_3/(6480*epsilon**3) - pi**4/(129600*epsilon**3) + 7727/(622080*epsilon**3) + f_3/(120*epsilon**4) - 173/(10368*epsilon**4) + 7/(1080*epsilon**5)","30834":"2947*f_3/(2799360*epsilon) + 7*f_5/(51840*epsilon) - 226637/(67184640*epsilon) - 7*pi**4/(1555200*epsilon) - 533*f_3/(466560*epsilon**2) + pi**4/(1555200*epsilon**2) + 101339/(22394880*epsilon**2) + 49*f_3/(19440*epsilon**3) - 10373/(1866240*epsilon**3) - f_3/(648*epsilon**4) + 145/(31104*epsilon**4) - 7/(4320*epsilon**5)","30835":"2947*f_3/(2799360*epsilon) + 7*f_5/(51840*epsilon) - 226637/(67184640*epsilon) - 7*pi**4/(1555200*epsilon) - 533*f_3/(466560*epsilon**2) + pi**4/(1555200*epsilon**2) + 101339/(22394880*epsilon**2) + 49*f_3/(19440*epsilon**3) - 10373/(1866240*epsilon**3) - f_3/(648*epsilon**4) + 145/(31104*epsilon**4) - 7/(4320*epsilon**5)","30836":"f_3**2/(384*epsilon) - 91217*f_3/(3732480*epsilon) - 299*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 1627*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 363449/(14929920*epsilon) + 1451*f_3/(62208*epsilon**2) + 7*f_5/(1728*epsilon**2) - 58013/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 955/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30837":"f_3**2/(384*epsilon) - 91217*f_3/(3732480*epsilon) - 299*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 1627*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 363449/(14929920*epsilon) + 1451*f_3/(62208*epsilon**2) + 7*f_5/(1728*epsilon**2) - 58013/(1492992*epsilon**2) + 13*pi**4/(207360*epsilon**2) - 29*f_3/(2592*epsilon**3) - pi**4/(25920*epsilon**3) + 955/(41472*epsilon**3) + f_3/(216*epsilon**4) - 77/(10368*epsilon**4) + 1/(864*epsilon**5)","30838":"-11*f_3**2/(51840*epsilon) + 18559*f_3/(11197440*epsilon) - 19*f_5/(25920*epsilon) - 1889/(11197440*epsilon) + 11*pi**4/(4478976*epsilon) + pi**6/(2799360*epsilon) - 731*f_3/(233280*epsilon**2) - f_5/(2160*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 41189/(22394880*epsilon**2) + 29*f_3/(9720*epsilon**3) - 2449/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 647/(155520*epsilon**4) - 19/(12960*epsilon**5)","30839":"-11*f_3**2/(51840*epsilon) + 18559*f_3/(11197440*epsilon) - 19*f_5/(25920*epsilon) - 1889/(11197440*epsilon) + 11*pi**4/(4478976*epsilon) + pi**6/(2799360*epsilon) - 731*f_3/(233280*epsilon**2) - f_5/(2160*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 41189/(22394880*epsilon**2) + 29*f_3/(9720*epsilon**3) - 2449/(622080*epsilon**3) - pi**4/(777600*epsilon**3) - 11*f_3/(6480*epsilon**4) + 647/(155520*epsilon**4) - 19/(12960*epsilon**5)","30840":"23*f_3**2/(11520*epsilon) - 5729*f_3/(5598720*epsilon) + 5*f_5/(20736*epsilon) - 74867/(14929920*epsilon) - pi**6/(13063680*epsilon) + 1703*pi**4/(55987200*epsilon) - 1163*f_3/(186624*epsilon**2) + f_5/(10368*epsilon**2) - 19*pi**4/(622080*epsilon**2) + 25051/(2239488*epsilon**2) + 19*f_3/(3888*epsilon**3) - 1015/(124416*epsilon**3) + pi**4/(77760*epsilon**3) - f_3/(648*epsilon**4) + 43/(15552*epsilon**4) - 1/(2592*epsilon**5)","30841":"23*f_3**2/(11520*epsilon) - 5729*f_3/(5598720*epsilon) + 5*f_5/(20736*epsilon) - 74867/(14929920*epsilon) - pi**6/(13063680*epsilon) + 1703*pi**4/(55987200*epsilon) - 1163*f_3/(186624*epsilon**2) + f_5/(10368*epsilon**2) - 19*pi**4/(622080*epsilon**2) + 25051/(2239488*epsilon**2) + 19*f_3/(3888*epsilon**3) - 1015/(124416*epsilon**3) + pi**4/(77760*epsilon**3) - f_3/(648*epsilon**4) + 43/(15552*epsilon**4) - 1/(2592*epsilon**5)","30842":"-367*f_3**2/(103680*epsilon) + 57901*f_3/(5598720*epsilon) - 83*f_5/(25920*epsilon) - 460903/(89579520*epsilon) - 19*pi**6/(39191040*epsilon) + 67*pi**4/(27993600*epsilon) - 5419*f_3/(933120*epsilon**2) + 91*f_5/(51840*epsilon**2) - pi**4/(115200*epsilon**2) + 5393/(1119744*epsilon**2) + 217*f_3/(38880*epsilon**3) - 473/(62208*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 155/(31104*epsilon**4) - 7/(6480*epsilon**5)","30843":"-367*f_3**2/(103680*epsilon) + 57901*f_3/(5598720*epsilon) - 83*f_5/(25920*epsilon) - 460903/(89579520*epsilon) - 19*pi**6/(39191040*epsilon) + 67*pi**4/(27993600*epsilon) - 5419*f_3/(933120*epsilon**2) + 91*f_5/(51840*epsilon**2) - pi**4/(115200*epsilon**2) + 5393/(1119744*epsilon**2) + 217*f_3/(38880*epsilon**3) - 473/(62208*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 155/(31104*epsilon**4) - 7/(6480*epsilon**5)","30844":"13*f_3**2/(4320*epsilon) - 8047*f_3/(1119744*epsilon) - f_5/(648*epsilon) - pi**6/(2177280*epsilon) + 703*pi**4/(27993600*epsilon) + 49597/(14929920*epsilon) - 569*f_3/(186624*epsilon**2) + f_5/(648*epsilon**2) - 19*pi**4/(622080*epsilon**2) + 12199/(2239488*epsilon**2) + 19*f_3/(3888*epsilon**3) - 871/(124416*epsilon**3) + pi**4/(77760*epsilon**3) - f_3/(648*epsilon**4) + 43/(15552*epsilon**4) - 1/(2592*epsilon**5)","30845":"-13*f_3**2/(1620*epsilon) - pi**4*f_3/(21600*epsilon) + 3887*f_3/(155520*epsilon) + f_5/(288*epsilon) - 1603/(77760*epsilon) + pi**4/(12960*epsilon) + f_3**2/(54*epsilon**2) - 5*f_3/(144*epsilon**2) - pi**4/(51840*epsilon**2) + 295/(15552*epsilon**2) + 7*f_3/(432*epsilon**3) - 7/(1296*epsilon**3)","30846":"-13*f_3**2/(1620*epsilon) - pi**4*f_3/(21600*epsilon) + 3887*f_3/(155520*epsilon) + f_5/(288*epsilon) - 1603/(77760*epsilon) + pi**4/(12960*epsilon) + f_3**2/(54*epsilon**2) - 5*f_3/(144*epsilon**2) - pi**4/(51840*epsilon**2) + 295/(15552*epsilon**2) + 7*f_3/(432*epsilon**3) - 7/(1296*epsilon**3)","30847":"-7*f_3**2/(2160*epsilon) - 251*f_3/(19440*epsilon) - pi**4*f_3/(194400*epsilon) + 6391*f_5/(116640*epsilon) + 319*f_7/(51840*epsilon) - 191641/(2799360*epsilon) - 43*pi**4/(777600*epsilon) + 5*pi**6/(163296*epsilon) + f_3**2/(648*epsilon**2) + 53*f_3/(2592*epsilon**2) - 95*f_5/(1296*epsilon**2) - 5*pi**6/(244944*epsilon**2) + pi**4/(25920*epsilon**2) + 6023/(93312*epsilon**2) - f_3/(108*epsilon**3) + 5*f_5/(162*epsilon**3) - 23/(972*epsilon**3) + 1/(324*epsilon**4)","30848":"-f_3**2/(5760*epsilon) + 1627*f_3/(2985984*epsilon) + 11*f_5/(155520*epsilon) - 47147/(53747712*epsilon) + pi**6/(8709120*epsilon) + 203*pi**4/(89579520*epsilon) - 29*f_3/(46080*epsilon**2) + f_5/(12960*epsilon**2) - 143*pi**4/(37324800*epsilon**2) + 4391/(2985984*epsilon**2) + 271*f_3/(155520*epsilon**3) - 19/(5120*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 883/(311040*epsilon**4) - 19/(25920*epsilon**5)","30849":"-f_3**2/(5760*epsilon) + 1627*f_3/(2985984*epsilon) + 11*f_5/(155520*epsilon) - 47147/(53747712*epsilon) + pi**6/(8709120*epsilon) + 203*pi**4/(89579520*epsilon) - 29*f_3/(46080*epsilon**2) + f_5/(12960*epsilon**2) - 143*pi**4/(37324800*epsilon**2) + 4391/(2985984*epsilon**2) + 271*f_3/(155520*epsilon**3) - 19/(5120*epsilon**3) + 7*pi**4/(1555200*epsilon**3) - 13*f_3/(12960*epsilon**4) + 883/(311040*epsilon**4) - 19/(25920*epsilon**5)","30850":"-f_3**2/(4320*epsilon) - 22081*f_3/(622080*epsilon) + 341*f_5/(8640*epsilon) - 7*pi**4/(129600*epsilon) + pi**6/(326592*epsilon) + 812831/(268738560*epsilon) + 5*f_3/(1728*epsilon**2) - f_5/(216*epsilon**2) - 101027/(22394880*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - 10747/(1866240*epsilon**3) - 1/(31104*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","30851":"-f_3**2/(4320*epsilon) - 22081*f_3/(622080*epsilon) + 341*f_5/(8640*epsilon) - 7*pi**4/(129600*epsilon) + pi**6/(326592*epsilon) + 812831/(268738560*epsilon) + 5*f_3/(1728*epsilon**2) - f_5/(216*epsilon**2) - 101027/(22394880*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - 10747/(1866240*epsilon**3) - 1/(31104*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","30852":"-19*f_3**2/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 1369*f_3/(25920*epsilon) + 199*f_5/(17280*epsilon) + 7*f_7/(480*epsilon) - 211/(3888*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 17/(648*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30853":"-19*f_3**2/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 373*f_3/(10368*epsilon) + 19*f_5/(1080*epsilon) + 7*f_7/(480*epsilon) - 3299/(77760*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 121/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30854":"-19*f_3**2/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 373*f_3/(10368*epsilon) + 19*f_5/(1080*epsilon) + 7*f_7/(480*epsilon) - 3299/(77760*epsilon) + pi**4/(17280*epsilon) + f_3**2/(36*epsilon**2) - 5*f_3/(108*epsilon**2) + pi**4/(17280*epsilon**2) + 121/(5184*epsilon**2) + f_3/(144*epsilon**3) - 1/(432*epsilon**3)","30855":"-f_3**2/(360*epsilon) + 12587*f_3/(1866240*epsilon) - 7*f_5/(2160*epsilon) - pi**6/(362880*epsilon) - 71*pi**4/(18662400*epsilon) + 38761/(14929920*epsilon) - 677*f_3/(77760*epsilon**2) + f_5/(270*epsilon**2) + 3067/(373248*epsilon**2) - 5*f_3/(648*epsilon**3) - pi**4/(64800*epsilon**3) + 407/(51840*epsilon**3) + f_3/(135*epsilon**4) - 151/(12960*epsilon**4) + 7/(2160*epsilon**5)","30856":"121*f_3**2/(51840*epsilon) - 6011*f_3/(622080*epsilon) - 7*f_5/(5760*epsilon) - 13*pi**4/(1166400*epsilon) - pi**6/(2449440*epsilon) + 62789/(5598720*epsilon) + 419*f_3/(103680*epsilon**2) + 43*f_5/(25920*epsilon**2) - 131/(15552*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + f_3/(540*epsilon**3) - pi**4/(129600*epsilon**3) - 7/(13824*epsilon**3) - f_3/(1080*epsilon**4) + 13/(5184*epsilon**4) - 1/(1440*epsilon**5)","30857":"-f_3**2/(1440*epsilon) - 37507*f_3/(3732480*epsilon) - 139*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - 1139*pi**4/(37324800*epsilon) - pi**6/(725760*epsilon) + 196121/(14929920*epsilon) + 4301*f_3/(311040*epsilon**2) + 37*f_5/(8640*epsilon**2) - 160307/(7464960*epsilon**2) + pi**4/(23040*epsilon**2) - 43*f_3/(2592*epsilon**3) - 7*pi**4/(129600*epsilon**3) + 6161/(207360*epsilon**3) + 13*f_3/(1080*epsilon**4) - 959/(51840*epsilon**4) + 19/(4320*epsilon**5)","30858":"-f_3**2/(1440*epsilon) - 37507*f_3/(3732480*epsilon) - 139*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - 1139*pi**4/(37324800*epsilon) - pi**6/(725760*epsilon) + 196121/(14929920*epsilon) + 4301*f_3/(311040*epsilon**2) + 37*f_5/(8640*epsilon**2) - 160307/(7464960*epsilon**2) + pi**4/(23040*epsilon**2) - 43*f_3/(2592*epsilon**3) - 7*pi**4/(129600*epsilon**3) + 6161/(207360*epsilon**3) + 13*f_3/(1080*epsilon**4) - 959/(51840*epsilon**4) + 19/(4320*epsilon**5)","30859":"11*f_3**2/(5760*epsilon) - 9421*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - pi**6/(1088640*epsilon) - 11*pi**4/(7464960*epsilon) + 752621/(89579520*epsilon) + 233*f_3/(19440*epsilon**2) + 7*f_5/(4320*epsilon**2) - 4855/(497664*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(129600*epsilon**3) + 3689/(622080*epsilon**3) + f_3/(1080*epsilon**4) - 7/(1152*epsilon**4) + 7/(2160*epsilon**5)","30860":"11*f_3**2/(5760*epsilon) - 9421*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - pi**6/(1088640*epsilon) - 11*pi**4/(7464960*epsilon) + 752621/(89579520*epsilon) + 233*f_3/(19440*epsilon**2) + 7*f_5/(4320*epsilon**2) - 4855/(497664*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(129600*epsilon**3) + 3689/(622080*epsilon**3) + f_3/(1080*epsilon**4) - 7/(1152*epsilon**4) + 7/(2160*epsilon**5)","30861":"151*f_3**2/(6480*epsilon) - 9997*f_3/(155520*epsilon) + pi**4*f_3/(21600*epsilon) + 11*f_5/(8640*epsilon) - 7*f_7/(960*epsilon) - 11*pi**4/(172800*epsilon) + 31861/(622080*epsilon) - f_3**2/(54*epsilon**2) + f_3/(16*epsilon**2) - 403/(7776*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(72*epsilon**3) + 11/(648*epsilon**3) - 1/(432*epsilon**4)","30862":"151*f_3**2/(6480*epsilon) - 9997*f_3/(155520*epsilon) + pi**4*f_3/(21600*epsilon) + 11*f_5/(8640*epsilon) - 7*f_7/(960*epsilon) - 11*pi**4/(172800*epsilon) + 31861/(622080*epsilon) - f_3**2/(54*epsilon**2) + f_3/(16*epsilon**2) - 403/(7776*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(72*epsilon**3) + 11/(648*epsilon**3) - 1/(432*epsilon**4)","30863":"47*f_3**2/(17280*epsilon) - 917*f_3/(311040*epsilon) + 203*f_5/(155520*epsilon) - 679*pi**4/(55987200*epsilon) - 112211/(134369280*epsilon) - pi**6/(3265920*epsilon) + 779*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 29*pi**4/(4665600*epsilon**2) + 799/(829440*epsilon**2) + 29*f_3/(38880*epsilon**3) - 187/(58320*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 493/(155520*epsilon**4) - 1/(810*epsilon**5)","30864":"47*f_3**2/(17280*epsilon) - 917*f_3/(311040*epsilon) + 203*f_5/(155520*epsilon) - 679*pi**4/(55987200*epsilon) - 112211/(134369280*epsilon) - pi**6/(3265920*epsilon) + 779*f_3/(466560*epsilon**2) - 7*f_5/(25920*epsilon**2) + 29*pi**4/(4665600*epsilon**2) + 799/(829440*epsilon**2) + 29*f_3/(38880*epsilon**3) - 187/(58320*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 493/(155520*epsilon**4) - 1/(810*epsilon**5)","30865":"-89*f_3**2/(720*epsilon) - pi**4*f_3/(1800*epsilon) + 29*f_3/(72*epsilon) - 23*f_5/(432*epsilon) - 217*f_7/(960*epsilon) + pi**4/(2700*epsilon) + f_3**2/(6*epsilon**2) - 2*f_3/(9*epsilon**2)","30866":"121*f_3**2/(51840*epsilon) - 395*f_3/(124416*epsilon) - 17*f_5/(8640*epsilon) - pi**6/(2449440*epsilon) + 11*pi**4/(4665600*epsilon) + 308881/(134369280*epsilon) - 451*f_3/(103680*epsilon**2) + 43*f_5/(25920*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 6769/(2239488*epsilon**2) + f_3/(240*epsilon**3) - 95/(23328*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(3888*epsilon**4) - 1/(3240*epsilon**5)","30867":"-11*f_3**2/(270*epsilon) + 151*f_3*f_5/(1080*epsilon) - f_3_5/(5*epsilon) + 191*f_5/(216*epsilon) - 7007*f_7/(8640*epsilon) - 703*pi**8/(51030000*epsilon) + pi**6/(5832*epsilon) - 35*f_5/(54*epsilon**2) + 35*f_7/(54*epsilon**2)","30868":"-11*f_3**2/(270*epsilon) + 151*f_3*f_5/(1080*epsilon) - f_3_5/(5*epsilon) + 191*f_5/(216*epsilon) - 7007*f_7/(8640*epsilon) - 703*pi**8/(51030000*epsilon) + pi**6/(5832*epsilon) - 35*f_5/(54*epsilon**2) + 35*f_7/(54*epsilon**2)","30869":"11*f_3**2/(720*epsilon) - 15887*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 779*f_5/(4860*epsilon) + 127*f_7/(2880*epsilon) + 7*pi**4/(86400*epsilon) - 11*f_3**2/(540*epsilon**2) + 89*f_3/(540*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30870":"11*f_3**2/(720*epsilon) - 15887*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 779*f_5/(4860*epsilon) + 127*f_7/(2880*epsilon) + 7*pi**4/(86400*epsilon) - 11*f_3**2/(540*epsilon**2) + 89*f_3/(540*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30871":"-16*f_3**2/(45*epsilon) + 46*f_3*f_5/(135*epsilon) - pi**4*f_3/(675*epsilon) - 3*f_3_5/(5*epsilon) + 133*f_7/(270*epsilon) + 2791*pi**8/(51030000*epsilon) + 4*f_3**2/(9*epsilon**2) - 35*f_7/(54*epsilon**2)","30872":"47*f_3**2/(4320*epsilon) - 4049*f_3/(31104*epsilon) - pi**4*f_3/(64800*epsilon) + 5093*f_5/(77760*epsilon) + 293*f_7/(5760*epsilon) - 181*pi**4/(518400*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(96*epsilon**2) - 25*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","30873":"47*f_3**2/(4320*epsilon) - 4049*f_3/(31104*epsilon) - pi**4*f_3/(64800*epsilon) + 5093*f_5/(77760*epsilon) + 293*f_7/(5760*epsilon) - 181*pi**4/(518400*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 17*f_3/(96*epsilon**2) - 25*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","30874":"-17*f_3**2/(1440*epsilon) - pi**4*f_3/(12960*epsilon) + 3301*f_3/(15552*epsilon) - 3031*f_5/(15552*epsilon) - f_7/(4320*epsilon) - pi**6/(12096*epsilon) + 137*pi**4/(259200*epsilon) + 5*f_3**2/(216*epsilon**2) - 13*f_3/(48*epsilon**2) + 115*f_5/(432*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","30875":"-17*f_3**2/(1440*epsilon) - pi**4*f_3/(12960*epsilon) + 3301*f_3/(15552*epsilon) - 3031*f_5/(15552*epsilon) - f_7/(4320*epsilon) - pi**6/(12096*epsilon) + 137*pi**4/(259200*epsilon) + 5*f_3**2/(216*epsilon**2) - 13*f_3/(48*epsilon**2) + 115*f_5/(432*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","30876":"149*f_3**2/(4320*epsilon) - 45229*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 14723*f_5/(77760*epsilon) + 583*f_7/(8640*epsilon) - 29*pi**4/(57600*epsilon) + 25*pi**6/(326592*epsilon) - 5*f_3**2/(216*epsilon**2) + 233*f_3/(864*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","30877":"149*f_3**2/(4320*epsilon) - 45229*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 14723*f_5/(77760*epsilon) + 583*f_7/(8640*epsilon) - 29*pi**4/(57600*epsilon) + 25*pi**6/(326592*epsilon) - 5*f_3**2/(216*epsilon**2) + 233*f_3/(864*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","30878":"f_3**2/(180*epsilon) - f_3*f_5/(108*epsilon) - 2*f_3/(45*epsilon) - 11*f_5/(27*epsilon) + 287*f_7/(720*epsilon) - pi**6/(6804*epsilon) - pi**4/(16200*epsilon) + 7*pi**8/(291600*epsilon) + f_3/(27*epsilon**2) + 5*f_5/(9*epsilon**2) - 35*f_7/(54*epsilon**2)","30879":"f_3**2/(2160*epsilon) - 5807*f_3/(248832*epsilon) - 703*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(6531840*epsilon) + 259*pi**4/(7464960*epsilon) + 1296649/(44789760*epsilon) + 2071*f_3/(155520*epsilon**2) + 109*f_5/(8640*epsilon**2) - 16597/(622080*epsilon**2) - 17*pi**4/(518400*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 1367/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 19/(8640*epsilon**4) + 1/(2160*epsilon**5)","30880":"f_3**2/(2160*epsilon) - 5807*f_3/(248832*epsilon) - 703*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(6531840*epsilon) + 259*pi**4/(7464960*epsilon) + 1296649/(44789760*epsilon) + 2071*f_3/(155520*epsilon**2) + 109*f_5/(8640*epsilon**2) - 16597/(622080*epsilon**2) - 17*pi**4/(518400*epsilon**2) - 17*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 1367/(155520*epsilon**3) + f_3/(1080*epsilon**4) - 19/(8640*epsilon**4) + 1/(2160*epsilon**5)","30881":"19127*f_3/(5598720*epsilon) + 25*f_5/(31104*epsilon) - 1882373/(806215680*epsilon) - 11*pi**4/(2239488*epsilon) - 1699*f_3/(933120*epsilon**2) - 54667/(403107840*epsilon**2) + pi**4/(291600*epsilon**2) + 17*f_3/(77760*epsilon**3) + 257/(207360*epsilon**3) - 119/(139968*epsilon**4) + 1/(3240*epsilon**5) - 1/(19440*epsilon**6)","30882":"19127*f_3/(5598720*epsilon) + 25*f_5/(31104*epsilon) - 1882373/(806215680*epsilon) - 11*pi**4/(2239488*epsilon) - 1699*f_3/(933120*epsilon**2) - 54667/(403107840*epsilon**2) + pi**4/(291600*epsilon**2) + 17*f_3/(77760*epsilon**3) + 257/(207360*epsilon**3) - 119/(139968*epsilon**4) + 1/(3240*epsilon**5) - 1/(19440*epsilon**6)","30883":"-10993*f_3/(1866240*epsilon) - 7*f_5/(6912*epsilon) - 37*pi**4/(12441600*epsilon) + 2252789/(179159040*epsilon) + 5707*f_3/(622080*epsilon**2) + 7*f_5/(5760*epsilon**2) - 31289/(1492992*epsilon**2) + 41*pi**4/(2073600*epsilon**2) - 221*f_3/(25920*epsilon**3) - pi**4/(43200*epsilon**3) + 12751/(622080*epsilon**3) + 7*f_3/(1080*epsilon**4) - 61/(5184*epsilon**4) + 11/(2880*epsilon**5)","30884":"-10993*f_3/(1866240*epsilon) - 7*f_5/(6912*epsilon) - 37*pi**4/(12441600*epsilon) + 2252789/(179159040*epsilon) + 5707*f_3/(622080*epsilon**2) + 7*f_5/(5760*epsilon**2) - 31289/(1492992*epsilon**2) + 41*pi**4/(2073600*epsilon**2) - 221*f_3/(25920*epsilon**3) - pi**4/(43200*epsilon**3) + 12751/(622080*epsilon**3) + 7*f_3/(1080*epsilon**4) - 61/(5184*epsilon**4) + 11/(2880*epsilon**5)","30885":"-31*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 3271*f_3/(77760*epsilon) - 1763*f_5/(15552*epsilon) + f_7/(8*epsilon) - 1063/(12960*epsilon) - 43*pi**4/(259200*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) - 35*f_3/(432*epsilon**2) + 53*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 193/(12960*epsilon**2) + 13*pi**4/(64800*epsilon**2) + 13*f_3/(540*epsilon**3) - 5*f_5/(108*epsilon**3) + 1/(54*epsilon**3) - 1/(180*epsilon**4)","30886":"31*f_3**2/(4320*epsilon) - 2753*f_3/(155520*epsilon) - 7*f_5/(960*epsilon) - pi**6/(51030*epsilon) + 77*pi**4/(1555200*epsilon) + 9079/(233280*epsilon) - 7*f_3/(6480*epsilon**2) + 49*f_5/(2160*epsilon**2) - 281/(19440*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - pi**4/(21600*epsilon**3) - 1/(240*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","30887":"11*f_3**2/(4320*epsilon) - 6089*f_3/(233280*epsilon) + pi**4*f_3/(155520*epsilon) + 1081*f_5/(46656*epsilon) - 19*f_7/(103680*epsilon) - 47*pi**4/(777600*epsilon) + pi**6/(108864*epsilon) - 5*f_3**2/(2592*epsilon**2) + 133*f_3/(5184*epsilon**2) - 125*f_5/(5184*epsilon**2) - 5*pi**6/(979776*epsilon**2) + pi**4/(31104*epsilon**2) - 5*f_3/(648*epsilon**3) + 5*f_5/(648*epsilon**3)","30888":"-31*f_3**2/(2160*epsilon) + 5*f_3*f_5/(216*epsilon) + 5*f_5/(27*epsilon) - 791*f_7/(4320*epsilon) - 7*pi**8/(1166400*epsilon) + pi**6/(23328*epsilon) - 35*f_5/(216*epsilon**2) + 35*f_7/(216*epsilon**2)","30889":"-31*f_3**2/(2160*epsilon) + 5*f_3*f_5/(216*epsilon) + 5*f_5/(27*epsilon) - 791*f_7/(4320*epsilon) - 7*pi**8/(1166400*epsilon) + pi**6/(23328*epsilon) - 35*f_5/(216*epsilon**2) + 35*f_7/(216*epsilon**2)","30890":"-4*f_3**2/(45*epsilon) - 5*f_3*f_5/(216*epsilon) - pi**4*f_3/(2700*epsilon) + 77*f_7/(540*epsilon) + 7*pi**8/(1166400*epsilon) + f_3**2/(9*epsilon**2) - 35*f_7/(216*epsilon**2)","30891":"7*f_3**2/(864*epsilon) - 38179*f_3/(622080*epsilon) - 413*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 11*pi**6/(3265920*epsilon) + 143*pi**4/(18662400*epsilon) + 1488673/(22394880*epsilon) + 623*f_3/(15552*epsilon**2) + 11*f_5/(480*epsilon**2) - 15877/(311040*epsilon**2) - 17*pi**4/(259200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 1151/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","30892":"7*f_3**2/(864*epsilon) - 38179*f_3/(622080*epsilon) - 413*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - 11*pi**6/(3265920*epsilon) + 143*pi**4/(18662400*epsilon) + 1488673/(22394880*epsilon) + 623*f_3/(15552*epsilon**2) + 11*f_5/(480*epsilon**2) - 15877/(311040*epsilon**2) - 17*pi**4/(259200*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 1151/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","30893":"11*f_3**2/(864*epsilon) - 4111*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 10897*f_5/(77760*epsilon) - 319*f_7/(17280*epsilon) - 11*pi**4/(518400*epsilon) + 5*pi**6/(326592*epsilon) - 17*f_3**2/(1080*epsilon**2) + 259*f_3/(1440*epsilon**2) - 3*f_5/(16*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","30894":"11*f_3**2/(864*epsilon) - 4111*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 10897*f_5/(77760*epsilon) - 319*f_7/(17280*epsilon) - 11*pi**4/(518400*epsilon) + 5*pi**6/(326592*epsilon) - 17*f_3**2/(1080*epsilon**2) + 259*f_3/(1440*epsilon**2) - 3*f_5/(16*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","30895":"-f_3**2/(40*epsilon) - f_3*f_5/(60*epsilon) + pi**4*f_3/(10800*epsilon) + 77*f_3/(540*epsilon) + 3*f_3_5/(80*epsilon) + f_5/(6*epsilon) - 4963*f_7/(17280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**4/(8100*epsilon) + pi**6/(27216*epsilon) - f_3**2/(36*epsilon**2) - 2*f_3/(27*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(192*epsilon**2)","30896":"-f_3**2/(90*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 13*f_3/(72*epsilon) + 3*f_3_5/(40*epsilon) + 97*f_5/(432*epsilon) - 1421*f_7/(4320*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30897":"-f_3**2/(90*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 13*f_3/(72*epsilon) + 3*f_3_5/(40*epsilon) + 97*f_5/(432*epsilon) - 1421*f_7/(4320*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30898":"f_3**2/(90*epsilon) - f_3*f_5/(54*epsilon) - f_3/(27*epsilon) - 61*f_5/(216*epsilon) + 427*f_7/(1440*epsilon) - pi**6/(13608*epsilon) - pi**4/(32400*epsilon) + 7*pi**8/(583200*epsilon) + f_3/(54*epsilon**2) + 5*f_5/(18*epsilon**2) - 35*f_7/(108*epsilon**2)","30899":"f_3**2/(3240*epsilon) + pi**4*f_3/(194400*epsilon) + 1211*f_3/(23328*epsilon) - 4969*f_5/(116640*epsilon) - 319*f_7/(51840*epsilon) - pi**6/(34992*epsilon) + 29*pi**4/(194400*epsilon) - f_3**2/(648*epsilon**2) - 155*f_3/(2592*epsilon**2) + 85*f_5/(1296*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","30900":"-77*f_3**2/(12960*epsilon) - pi**4*f_3/(97200*epsilon) + 9907*f_3/(116640*epsilon) - 8299*f_5/(116640*epsilon) - 263*f_7/(51840*epsilon) - 31*pi**6/(979776*epsilon) + 17*pi**4/(97200*epsilon) + f_3**2/(324*epsilon**2) - 65*f_3/(864*epsilon**2) + 25*f_5/(324*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","30901":"-f_3**2/(288*epsilon) - pi**4*f_3/(97200*epsilon) + 1139*f_3/(23328*epsilon) - 2237*f_5/(58320*epsilon) - 17*f_7/(8640*epsilon) - pi**6/(36288*epsilon) + 29*pi**4/(194400*epsilon) + f_3**2/(324*epsilon**2) - 155*f_3/(2592*epsilon**2) + 5*f_5/(81*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","30902":"-f_3**2/(288*epsilon) - pi**4*f_3/(97200*epsilon) + 1139*f_3/(23328*epsilon) - 2237*f_5/(58320*epsilon) - 17*f_7/(8640*epsilon) - pi**6/(36288*epsilon) + 29*pi**4/(194400*epsilon) + f_3**2/(324*epsilon**2) - 155*f_3/(2592*epsilon**2) + 5*f_5/(81*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","30903":"-f_3**2/(9720*epsilon) + 11969*f_3/(33592320*epsilon) + 179*f_5/(103680*epsilon) - 780499/(403107840*epsilon) - 19*pi**6/(58786560*epsilon) + 461*pi**4/(335923200*epsilon) + 509*f_3/(311040*epsilon**2) - f_5/(4320*epsilon**2) - 1799/(3732480*epsilon**2) - 47*pi**4/(27993600*epsilon**2) - 377*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 4009/(1866240*epsilon**3) + 11*f_3/(19440*epsilon**4) - 77/(58320*epsilon**4) + 11/(38880*epsilon**5)","30904":"-f_3**2/(9720*epsilon) + 11969*f_3/(33592320*epsilon) + 179*f_5/(103680*epsilon) - 780499/(403107840*epsilon) - 19*pi**6/(58786560*epsilon) + 461*pi**4/(335923200*epsilon) + 509*f_3/(311040*epsilon**2) - f_5/(4320*epsilon**2) - 1799/(3732480*epsilon**2) - 47*pi**4/(27993600*epsilon**2) - 377*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 4009/(1866240*epsilon**3) + 11*f_3/(19440*epsilon**4) - 77/(58320*epsilon**4) + 11/(38880*epsilon**5)","30905":"f_3**2/(216*epsilon) - 77*f_3/(10368*epsilon) + pi**4*f_3/(43200*epsilon) + 19*f_5/(8640*epsilon) - 2807/(1658880*epsilon) - pi**4/(259200*epsilon) - f_3**2/(144*epsilon**2) + 13*f_3/(864*epsilon**2) - pi**4/(34560*epsilon**2) - 47/(20736*epsilon**2) - f_3/(288*epsilon**3) + 11/(2304*epsilon**3) - 1/(576*epsilon**4)","30906":"-f_3**2/(360*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 4*f_3/(15*epsilon) + 3*f_3_5/(40*epsilon) + 137*f_5/(432*epsilon) - 35*f_7/(64*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30907":"-f_3**2/(360*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(5400*epsilon) + 4*f_3/(15*epsilon) + 3*f_3_5/(40*epsilon) + 137*f_5/(432*epsilon) - 35*f_7/(64*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30908":"f_3**2/(72*epsilon) - 5*f_3*f_5/(216*epsilon) - 23*f_3/(360*epsilon) - 37*f_5/(72*epsilon) + 1141*f_7/(2160*epsilon) - pi**6/(6804*epsilon) - pi**4/(16200*epsilon) + 7*pi**8/(291600*epsilon) + f_3/(27*epsilon**2) + 5*f_5/(9*epsilon**2) - 35*f_7/(54*epsilon**2)","30909":"f_3**2/(72*epsilon) - 5*f_3*f_5/(216*epsilon) - 23*f_3/(360*epsilon) - 37*f_5/(72*epsilon) + 1141*f_7/(2160*epsilon) - pi**6/(6804*epsilon) - pi**4/(16200*epsilon) + 7*pi**8/(291600*epsilon) + f_3/(27*epsilon**2) + 5*f_5/(9*epsilon**2) - 35*f_7/(54*epsilon**2)","30910":"77*f_3**2/(4320*epsilon) - 4843*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 5219*f_5/(77760*epsilon) + 643*f_7/(17280*epsilon) + pi**6/(326592*epsilon) + pi**4/(16200*epsilon) - 11*f_3**2/(540*epsilon**2) + 17*f_3/(120*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30911":"77*f_3**2/(4320*epsilon) - 4843*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 5219*f_5/(77760*epsilon) + 643*f_7/(17280*epsilon) + pi**6/(326592*epsilon) + pi**4/(16200*epsilon) - 11*f_3**2/(540*epsilon**2) + 17*f_3/(120*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30912":"-f_3**2/(18*epsilon) - f_3*f_5/(30*epsilon) + pi**4*f_3/(5400*epsilon) + 49*f_3/(180*epsilon) + 3*f_3_5/(40*epsilon) + 7*f_5/(27*epsilon) - 4081*f_7/(8640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","30913":"-17*f_3**2/(405*epsilon) - pi**4*f_3/(10800*epsilon) + 3043*f_3/(38880*epsilon) + 19*f_5/(2160*epsilon) + 7*f_7/(240*epsilon) - 2927/(38880*epsilon) + 11*pi**4/(64800*epsilon) + f_3**2/(27*epsilon**2) - f_3/(18*epsilon**2) - pi**4/(6480*epsilon**2) + 47/(972*epsilon**2) + f_3/(54*epsilon**3) - 1/(162*epsilon**3)","30914":"-17*f_3**2/(405*epsilon) - pi**4*f_3/(10800*epsilon) + 3043*f_3/(38880*epsilon) + 19*f_5/(2160*epsilon) + 7*f_7/(240*epsilon) - 2927/(38880*epsilon) + 11*pi**4/(64800*epsilon) + f_3**2/(27*epsilon**2) - f_3/(18*epsilon**2) - pi**4/(6480*epsilon**2) + 47/(972*epsilon**2) + f_3/(54*epsilon**3) - 1/(162*epsilon**3)","30915":"f_3**2/(180*epsilon) - f_3*f_5/(108*epsilon) - 13*f_3/(180*epsilon) - 31*f_5/(54*epsilon) + 427*f_7/(720*epsilon) - pi**6/(6804*epsilon) - pi**4/(16200*epsilon) + 7*pi**8/(291600*epsilon) + f_3/(27*epsilon**2) + 5*f_5/(9*epsilon**2) - 35*f_7/(54*epsilon**2)","30916":"f_3**2/(60*epsilon) - 1849*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 1451*f_5/(19440*epsilon) + 121*f_7/(5760*epsilon) - pi**4/(28800*epsilon) + pi**6/(54432*epsilon) - 11*f_3**2/(540*epsilon**2) + 89*f_3/(540*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30917":"f_3**2/(60*epsilon) - 1849*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 1451*f_5/(19440*epsilon) + 121*f_7/(5760*epsilon) - pi**4/(28800*epsilon) + pi**6/(54432*epsilon) - 11*f_3**2/(540*epsilon**2) + 89*f_3/(540*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30918":"-451*f_3/(1244160*epsilon) + 89*f_5/(41472*epsilon) - 447707/(268738560*epsilon) + 49*pi**4/(12441600*epsilon) - f_3/(20736*epsilon**2) - pi**4/(2073600*epsilon**2) + 43157/(44789760*epsilon**2) - f_3/(17280*epsilon**3) - 1/(77760*epsilon**3) + 17/(19440*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","30919":"-451*f_3/(1244160*epsilon) + 89*f_5/(41472*epsilon) - 447707/(268738560*epsilon) + 49*pi**4/(12441600*epsilon) - f_3/(20736*epsilon**2) - pi**4/(2073600*epsilon**2) + 43157/(44789760*epsilon**2) - f_3/(17280*epsilon**3) - 1/(77760*epsilon**3) + 17/(19440*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","30920":"19*f_3**2/(9720*epsilon) - 3427*f_3/(116640*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1573*f_5/(46656*epsilon) - 5*f_7/(2304*epsilon) - pi**6/(734832*epsilon) + 59*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 527*f_3/(19440*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30921":"19*f_3**2/(9720*epsilon) - 3427*f_3/(116640*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1573*f_5/(46656*epsilon) - 5*f_7/(2304*epsilon) - pi**6/(734832*epsilon) + 59*pi**4/(2332800*epsilon) + f_3**2/(1296*epsilon**2) + 527*f_3/(19440*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","30922":"-41*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 3017*f_3/(93312*epsilon) - 3811*f_5/(116640*epsilon) - 59*f_7/(51840*epsilon) - 5*pi**6/(2939328*epsilon) - 67*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 479*f_3/(19440*epsilon**2) + 139*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30923":"-41*f_3**2/(19440*epsilon) + pi**4*f_3/(97200*epsilon) + 3017*f_3/(93312*epsilon) - 3811*f_5/(116640*epsilon) - 59*f_7/(51840*epsilon) - 5*pi**6/(2939328*epsilon) - 67*pi**4/(4665600*epsilon) - f_3**2/(810*epsilon**2) - 479*f_3/(19440*epsilon**2) + 139*f_5/(3888*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30924":"-607*f_3/(1492992*epsilon) - 23*f_5/(414720*epsilon) - 5363101/(58047528960*epsilon) + 17*pi**4/(149299200*epsilon) + 107*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 2543041/(4837294080*epsilon**2) - f_3/(34560*epsilon**3) - 10229/(22394880*epsilon**3) + 617/(3359232*epsilon**4) - 113/(2799360*epsilon**5) + 1/(233280*epsilon**6)","30925":"-f_3**2/(5184*epsilon) + 2041*f_3/(1866240*epsilon) - 593*f_5/(622080*epsilon) - 16493/(35831808*epsilon) + 61*pi**4/(18662400*epsilon) + 13*pi**6/(39191040*epsilon) - 571*f_3/(311040*epsilon**2) - 13*f_5/(25920*epsilon**2) + 3073/(4976640*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 41*f_3/(51840*epsilon**3) - 283/(248832*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 133/(103680*epsilon**4) - 1/(2160*epsilon**5)","30926":"-f_3**2/(5184*epsilon) + 2041*f_3/(1866240*epsilon) - 593*f_5/(622080*epsilon) - 16493/(35831808*epsilon) + 61*pi**4/(18662400*epsilon) + 13*pi**6/(39191040*epsilon) - 571*f_3/(311040*epsilon**2) - 13*f_5/(25920*epsilon**2) + 3073/(4976640*epsilon**2) + 41*pi**4/(6220800*epsilon**2) + 41*f_3/(51840*epsilon**3) - 283/(248832*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 133/(103680*epsilon**4) - 1/(2160*epsilon**5)","30927":"103*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 10609*f_3/(466560*epsilon) - 3001*f_5/(116640*epsilon) - 31*f_7/(51840*epsilon) - 19*pi**6/(5878656*epsilon) - 7*pi**4/(4665600*epsilon) - 11*f_3**2/(6480*epsilon**2) - 449*f_3/(19440*epsilon**2) + 269*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30928":"103*f_3**2/(77760*epsilon) + pi**4*f_3/(388800*epsilon) + 10609*f_3/(466560*epsilon) - 3001*f_5/(116640*epsilon) - 31*f_7/(51840*epsilon) - 19*pi**6/(5878656*epsilon) - 7*pi**4/(4665600*epsilon) - 11*f_3**2/(6480*epsilon**2) - 449*f_3/(19440*epsilon**2) + 269*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","30929":"-f_3**2/(38880*epsilon) - 3457*f_3/(2799360*epsilon) + 169*f_5/(186624*epsilon) - 27877/(26873856*epsilon) - pi**6/(5878656*epsilon) + 283*pi**4/(55987200*epsilon) + 2401*f_3/(933120*epsilon**2) + 11*f_5/(77760*epsilon**2) - 71*pi**4/(9331200*epsilon**2) - 2897/(5598720*epsilon**2) - 71*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 719/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 61/(77760*epsilon**4) + 1/(6480*epsilon**5)","30930":"-f_3**2/(38880*epsilon) - 3457*f_3/(2799360*epsilon) + 169*f_5/(186624*epsilon) - 27877/(26873856*epsilon) - pi**6/(5878656*epsilon) + 283*pi**4/(55987200*epsilon) + 2401*f_3/(933120*epsilon**2) + 11*f_5/(77760*epsilon**2) - 71*pi**4/(9331200*epsilon**2) - 2897/(5598720*epsilon**2) - 71*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 719/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 61/(77760*epsilon**4) + 1/(6480*epsilon**5)","30931":"-11*f_3**2/(155520*epsilon) - 3553*f_3/(2799360*epsilon) + 37*f_5/(93312*epsilon) - 58709/(134369280*epsilon) - pi**6/(11757312*epsilon) + 307*pi**4/(55987200*epsilon) + 2341*f_3/(933120*epsilon**2) + f_5/(4860*epsilon**2) - 1105/(1119744*epsilon**2) - 71*pi**4/(9331200*epsilon**2) - 71*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 151/(93312*epsilon**3) + f_3/(6480*epsilon**4) - 61/(77760*epsilon**4) + 1/(6480*epsilon**5)","30932":"-11*f_3**2/(155520*epsilon) - 3553*f_3/(2799360*epsilon) + 37*f_5/(93312*epsilon) - 58709/(134369280*epsilon) - pi**6/(11757312*epsilon) + 307*pi**4/(55987200*epsilon) + 2341*f_3/(933120*epsilon**2) + f_5/(4860*epsilon**2) - 1105/(1119744*epsilon**2) - 71*pi**4/(9331200*epsilon**2) - 71*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 151/(93312*epsilon**3) + f_3/(6480*epsilon**4) - 61/(77760*epsilon**4) + 1/(6480*epsilon**5)","30933":"19*f_3**2/(17280*epsilon) - 713*f_3/(3732480*epsilon) - 223*f_5/(51840*epsilon) - 11*pi**4/(1492992*epsilon) - pi**6/(1632960*epsilon) + 140443/(33592320*epsilon) - 43*f_3/(11520*epsilon**2) + 11*f_5/(4320*epsilon**2) + pi**4/(124416*epsilon**2) + 695/(373248*epsilon**2) + 17*f_3/(2592*epsilon**3) - 7643/(933120*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 119/(25920*epsilon**4) - 7/(6480*epsilon**5)","30934":"19*f_3**2/(17280*epsilon) - 713*f_3/(3732480*epsilon) - 223*f_5/(51840*epsilon) - 11*pi**4/(1492992*epsilon) - pi**6/(1632960*epsilon) + 140443/(33592320*epsilon) - 43*f_3/(11520*epsilon**2) + 11*f_5/(4320*epsilon**2) + pi**4/(124416*epsilon**2) + 695/(373248*epsilon**2) + 17*f_3/(2592*epsilon**3) - 7643/(933120*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 119/(25920*epsilon**4) - 7/(6480*epsilon**5)","30935":"-3343*f_3/(5598720*epsilon) - 7*f_5/(311040*epsilon) - 5192999/(14511882240*epsilon) + 107*pi**4/(111974400*epsilon) + 131*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 1563749/(1209323520*epsilon**2) - f_3/(77760*epsilon**3) - 1817/(1244160*epsilon**3) + 6847/(8398080*epsilon**4) - 43/(174960*epsilon**5) + 1/(29160*epsilon**6)","30936":"11*f_3/(124416*epsilon) - f_5/(103680*epsilon) - 337511/(806215680*epsilon) + 29*pi**4/(6220800*epsilon) + 49*f_3/(25920*epsilon**2) - 129653/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(1080*epsilon**3) + 34157/(11197440*epsilon**3) - 139/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30937":"11*f_3/(124416*epsilon) - f_5/(103680*epsilon) - 337511/(806215680*epsilon) + 29*pi**4/(6220800*epsilon) + 49*f_3/(25920*epsilon**2) - 129653/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(1080*epsilon**3) + 34157/(11197440*epsilon**3) - 139/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30938":"-191*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2985984*epsilon) + 108037/(4837294080*epsilon) + 19*f_3/(124416*epsilon**2) + pi**4/(1244160*epsilon**2) + 39379/(403107840*epsilon**2) - f_3/(5184*epsilon**3) + 2759/(67184640*epsilon**3) - 3307/(5598720*epsilon**4) + 17/(17280*epsilon**5) - 19/(38880*epsilon**6)","30939":"-191*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(2985984*epsilon) + 108037/(4837294080*epsilon) + 19*f_3/(124416*epsilon**2) + pi**4/(1244160*epsilon**2) + 39379/(403107840*epsilon**2) - f_3/(5184*epsilon**3) + 2759/(67184640*epsilon**3) - 3307/(5598720*epsilon**4) + 17/(17280*epsilon**5) - 19/(38880*epsilon**6)","30940":"-1763*f_3/(622080*epsilon) + 37*f_5/(12960*epsilon) + 14047/(268738560*epsilon) + 77*pi**4/(12441600*epsilon) - 31*f_3/(103680*epsilon**2) - 11059/(44789760*epsilon**2) + 37/(155520*epsilon**3) + 127/(155520*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","30941":"-1679*f_3/(1244160*epsilon) - 17*f_5/(51840*epsilon) + 7*pi**4/(1382400*epsilon) + 367039/(268738560*epsilon) + 19*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) - 54989/(89579520*epsilon**2) + f_3/(8640*epsilon**3) + 3899/(3732480*epsilon**3) + 1/(77760*epsilon**4) - 49/(25920*epsilon**5) + 1/(864*epsilon**6)","30942":"-1679*f_3/(1244160*epsilon) - 17*f_5/(51840*epsilon) + 7*pi**4/(1382400*epsilon) + 367039/(268738560*epsilon) + 19*f_3/(17280*epsilon**2) - pi**4/(115200*epsilon**2) - 54989/(89579520*epsilon**2) + f_3/(8640*epsilon**3) + 3899/(3732480*epsilon**3) + 1/(77760*epsilon**4) - 49/(25920*epsilon**5) + 1/(864*epsilon**6)","30943":"-1519*f_3/(1244160*epsilon) - f_5/(1152*epsilon) + 17*pi**4/(4147200*epsilon) + 1654279/(806215680*epsilon) + 77*f_3/(17280*epsilon**2) - 66949/(13436928*epsilon**2) - pi**4/(207360*epsilon**2) - 5*f_3/(1728*epsilon**3) + 51761/(11197440*epsilon**3) - 463/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30944":"-1519*f_3/(1244160*epsilon) - f_5/(1152*epsilon) + 17*pi**4/(4147200*epsilon) + 1654279/(806215680*epsilon) + 77*f_3/(17280*epsilon**2) - 66949/(13436928*epsilon**2) - pi**4/(207360*epsilon**2) - 5*f_3/(1728*epsilon**3) + 51761/(11197440*epsilon**3) - 463/(933120*epsilon**4) - 41/(25920*epsilon**5) + 1/(1296*epsilon**6)","30945":"1711*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(37324800*epsilon) + 2248877/(1612431360*epsilon) - 19*f_3/(38880*epsilon**2) - 31741/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 18743/(7464960*epsilon**3) - 2423/(933120*epsilon**4) + 19/(10368*epsilon**5) - 1/(1620*epsilon**6)","30946":"1711*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(37324800*epsilon) + 2248877/(1612431360*epsilon) - 19*f_3/(38880*epsilon**2) - 31741/(14929920*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 18743/(7464960*epsilon**3) - 2423/(933120*epsilon**4) + 19/(10368*epsilon**5) - 1/(1620*epsilon**6)","30947":"-2287*f_3/(3732480*epsilon) - 49*f_5/(622080*epsilon) + pi**4/(7464960*epsilon) + 2270821/(1209323520*epsilon) + 139*f_3/(311040*epsilon**2) - 607595/(161243136*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 17585/(6718464*epsilon**3) - 1369/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30948":"-2287*f_3/(3732480*epsilon) - 49*f_5/(622080*epsilon) + pi**4/(7464960*epsilon) + 2270821/(1209323520*epsilon) + 139*f_3/(311040*epsilon**2) - 607595/(161243136*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 17585/(6718464*epsilon**3) - 1369/(1399680*epsilon**4) + 17/(77760*epsilon**5) - 1/(38880*epsilon**6)","30949":"-5*f_3/(1296*epsilon) + 73*f_5/(17280*epsilon) + 4637/(67184640*epsilon) + 29*pi**4/(4976640*epsilon) + 47*f_3/(13824*epsilon**2) - f_5/(432*epsilon**2) - 12151/(5971968*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 1307/(746496*epsilon**3) + 221/(155520*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","30950":"-5*f_3/(1296*epsilon) + 73*f_5/(17280*epsilon) + 4637/(67184640*epsilon) + 29*pi**4/(4976640*epsilon) + 47*f_3/(13824*epsilon**2) - f_5/(432*epsilon**2) - 12151/(5971968*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 1307/(746496*epsilon**3) + 221/(155520*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","30951":"739*f_3/(3732480*epsilon) - 63787/(241864704*epsilon) - pi**4/(1166400*epsilon) - 73*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 87637/(403107840*epsilon**2) + f_3/(17280*epsilon**3) + 16649/(67184640*epsilon**3) - 2609/(2799360*epsilon**4) + 187/(155520*epsilon**5) - 11/(19440*epsilon**6)","30952":"739*f_3/(3732480*epsilon) - 63787/(241864704*epsilon) - pi**4/(1166400*epsilon) - 73*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 87637/(403107840*epsilon**2) + f_3/(17280*epsilon**3) + 16649/(67184640*epsilon**3) - 2609/(2799360*epsilon**4) + 187/(155520*epsilon**5) - 11/(19440*epsilon**6)","30953":"-f_3**2/(4320*epsilon) + 2491*f_3/(746496*epsilon) - 517*f_5/(103680*epsilon) - pi**6/(6531840*epsilon) + 137*pi**4/(37324800*epsilon) + 9673/(11197440*epsilon) - 107*f_3/(103680*epsilon**2) + 11*f_5/(2880*epsilon**2) - 199/(103680*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 67/(38880*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","30954":"-f_3**2/(4320*epsilon) + 2491*f_3/(746496*epsilon) - 517*f_5/(103680*epsilon) - pi**6/(6531840*epsilon) + 137*pi**4/(37324800*epsilon) + 9673/(11197440*epsilon) - 107*f_3/(103680*epsilon**2) + 11*f_5/(2880*epsilon**2) - 199/(103680*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 67/(38880*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","30955":"1073*f_3/(933120*epsilon) - 7*f_5/(51840*epsilon) - 7*pi**4/(1866240*epsilon) - 28283/(120932352*epsilon) - 101*f_3/(77760*epsilon**2) + pi**4/(311040*epsilon**2) + 381541/(806215680*epsilon**2) + f_3/(2592*epsilon**3) + 1499/(11197440*epsilon**3) - 25/(34992*epsilon**4) + 119/(233280*epsilon**5) - 1/(7776*epsilon**6)","30956":"4387*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) - 14105/(7558272*epsilon) - 43*pi**4/(18662400*epsilon) - 337*f_3/(155520*epsilon**2) + pi**4/(311040*epsilon**2) + 1282261/(806215680*epsilon**2) + f_3/(2592*epsilon**3) - 661/(11197440*epsilon**3) - 25/(34992*epsilon**4) + 119/(233280*epsilon**5) - 1/(7776*epsilon**6)","30957":"-f_3**2/(12960*epsilon) + 19*f_3/(46080*epsilon) - 5*f_5/(62208*epsilon) - pi**6/(1959552*epsilon) - 18493/(53747712*epsilon) + 83*pi**4/(12441600*epsilon) + 23*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(115200*epsilon**2) - 23309/(89579520*epsilon**2) + f_3/(8640*epsilon**3) + 607/(746496*epsilon**3) + 19/(77760*epsilon**4) - 49/(25920*epsilon**5) + 1/(864*epsilon**6)","30958":"-f_3**2/(12960*epsilon) + 19*f_3/(46080*epsilon) - 5*f_5/(62208*epsilon) - pi**6/(1959552*epsilon) - 18493/(53747712*epsilon) + 83*pi**4/(12441600*epsilon) + 23*f_3/(51840*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(115200*epsilon**2) - 23309/(89579520*epsilon**2) + f_3/(8640*epsilon**3) + 607/(746496*epsilon**3) + 19/(77760*epsilon**4) - 49/(25920*epsilon**5) + 1/(864*epsilon**6)","30959":"-f_3**2/(25920*epsilon) - 6727*f_3/(1244160*epsilon) + 503*f_5/(155520*epsilon) - 73*pi**4/(24883200*epsilon) + pi**6/(1959552*epsilon) + 1878707/(806215680*epsilon) + 799*f_3/(207360*epsilon**2) - f_5/(324*epsilon**2) - 483979/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 15283/(5598720*epsilon**3) + 2887/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","30960":"-f_3**2/(25920*epsilon) - 6727*f_3/(1244160*epsilon) + 503*f_5/(155520*epsilon) - 73*pi**4/(24883200*epsilon) + pi**6/(1959552*epsilon) + 1878707/(806215680*epsilon) + 799*f_3/(207360*epsilon**2) - f_5/(324*epsilon**2) - 483979/(268738560*epsilon**2) - pi**4/(172800*epsilon**2) + f_3/(2160*epsilon**3) - 15283/(5598720*epsilon**3) + 2887/(933120*epsilon**4) - 19/(12960*epsilon**5) + 1/(2592*epsilon**6)","30961":"139*f_3/(3732480*epsilon) - 29639/(1209323520*epsilon) - pi**4/(18662400*epsilon) - 53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 20717/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 12209/(67184640*epsilon**3) + 17/(38880*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","30962":"139*f_3/(3732480*epsilon) - 29639/(1209323520*epsilon) - pi**4/(18662400*epsilon) - 53*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 20717/(403107840*epsilon**2) + f_3/(51840*epsilon**3) - 12209/(67184640*epsilon**3) + 17/(38880*epsilon**4) - 67/(155520*epsilon**5) + 1/(6480*epsilon**6)","30963":"7*f_3/(34560*epsilon) + f_5/(11520*epsilon) - 266479/(537477120*epsilon) + pi**4/(311040*epsilon) + f_3/(51840*epsilon**2) - pi**4/(207360*epsilon**2) + 7061/(29859840*epsilon**2) + f_3/(1728*epsilon**3) - 2411/(7464960*epsilon**3) + 787/(622080*epsilon**4) - 167/(51840*epsilon**5) + 1/(432*epsilon**6)","30964":"7*f_3/(34560*epsilon) + f_5/(11520*epsilon) - 266479/(537477120*epsilon) + pi**4/(311040*epsilon) + f_3/(51840*epsilon**2) - pi**4/(207360*epsilon**2) + 7061/(29859840*epsilon**2) + f_3/(1728*epsilon**3) - 2411/(7464960*epsilon**3) + 787/(622080*epsilon**4) - 167/(51840*epsilon**5) + 1/(432*epsilon**6)","30965":"-4141*f_3/(3732480*epsilon) + 11*f_5/(5760*epsilon) - 831401/(537477120*epsilon) + 101*pi**4/(18662400*epsilon) + 29*f_3/(38880*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + 39071/(134369280*epsilon**2) - 7*f_3/(12960*epsilon**3) + 3797/(3732480*epsilon**3) + 31/(186624*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30966":"-4141*f_3/(3732480*epsilon) + 11*f_5/(5760*epsilon) - 831401/(537477120*epsilon) + 101*pi**4/(18662400*epsilon) + 29*f_3/(38880*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + 39071/(134369280*epsilon**2) - 7*f_3/(12960*epsilon**3) + 3797/(3732480*epsilon**3) + 31/(186624*epsilon**4) - 1/(1296*epsilon**5) + 1/(3240*epsilon**6)","30967":"-1889*f_3/(622080*epsilon) + 13*f_5/(25920*epsilon) - pi**4/(414720*epsilon) + 2639087/(806215680*epsilon) + 131*f_3/(51840*epsilon**2) - 258697/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 17821/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30968":"-1889*f_3/(622080*epsilon) + 13*f_5/(25920*epsilon) - pi**4/(414720*epsilon) + 2639087/(806215680*epsilon) + 131*f_3/(51840*epsilon**2) - 258697/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 17821/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","30969":"f_3**2/(1296*epsilon) - 59*f_3/(25920*epsilon) - 269*f_5/(77760*epsilon) - 23*pi**4/(1555200*epsilon) - pi**6/(1399680*epsilon) + 1/(135*epsilon) - 67*f_3/(77760*epsilon**2) + 29*f_5/(12960*epsilon**2) - 809/(186624*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 461/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","30970":"f_3**2/(1296*epsilon) - 59*f_3/(25920*epsilon) - 269*f_5/(77760*epsilon) - 23*pi**4/(1555200*epsilon) - pi**6/(1399680*epsilon) + 1/(135*epsilon) - 67*f_3/(77760*epsilon**2) + 29*f_5/(12960*epsilon**2) - 809/(186624*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 461/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","30971":"-37*f_3**2/(4320*epsilon) + pi**4*f_3/(12960*epsilon) + 5209*f_3/(77760*epsilon) - 1571*f_5/(15552*epsilon) + 47*f_7/(1440*epsilon) - 19*pi**4/(259200*epsilon) + pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) - 353*f_3/(2160*epsilon**2) + 25*f_5/(144*epsilon**2) - pi**4/(12960*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(54*epsilon**3) - 7*f_5/(54*epsilon**3)","30972":"-37*f_3**2/(4320*epsilon) + pi**4*f_3/(12960*epsilon) + 5209*f_3/(77760*epsilon) - 1571*f_5/(15552*epsilon) + 47*f_7/(1440*epsilon) - 19*pi**4/(259200*epsilon) + pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) - 353*f_3/(2160*epsilon**2) + 25*f_5/(144*epsilon**2) - pi**4/(12960*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(54*epsilon**3) - 7*f_5/(54*epsilon**3)","30973":"-43*f_3**2/(2160*epsilon) - 949*f_3/(15552*epsilon) - pi**4*f_3/(6480*epsilon) + 97*f_5/(2430*epsilon) + 373*f_7/(5760*epsilon) + pi**6/(163296*epsilon) + 31*pi**4/(259200*epsilon) + 19*f_3**2/(540*epsilon**2) + 13*f_3/(180*epsilon**2) - 31*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30974":"-43*f_3**2/(2160*epsilon) - 949*f_3/(15552*epsilon) - pi**4*f_3/(6480*epsilon) + 97*f_5/(2430*epsilon) + 373*f_7/(5760*epsilon) + pi**6/(163296*epsilon) + 31*pi**4/(259200*epsilon) + 19*f_3**2/(540*epsilon**2) + 13*f_3/(180*epsilon**2) - 31*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","30975":"f_3**2/(432*epsilon) - 4633*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 1199*f_5/(9720*epsilon) + 563*f_7/(17280*epsilon) - 41*pi**4/(518400*epsilon) + pi**6/(40824*epsilon) - 17*f_3**2/(1080*epsilon**2) + 31*f_3/(160*epsilon**2) - 29*f_5/(144*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","30976":"f_3**2/(432*epsilon) - 4633*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 1199*f_5/(9720*epsilon) + 563*f_7/(17280*epsilon) - 41*pi**4/(518400*epsilon) + pi**6/(40824*epsilon) - 17*f_3**2/(1080*epsilon**2) + 31*f_3/(160*epsilon**2) - 29*f_5/(144*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","30977":"-11*f_3**2/(2880*epsilon) + 593*f_3/(13824*epsilon) - f_5/(128*epsilon) - 16007/(622080*epsilon) - pi**6/(45360*epsilon) + 347*pi**4/(6220800*epsilon) - 2087*f_3/(51840*epsilon**2) + 17*f_5/(1440*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 1111/(31104*epsilon**2) + 13*f_3/(720*epsilon**3) - 11/(540*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","30978":"-11*f_3**2/(2880*epsilon) + 593*f_3/(13824*epsilon) - f_5/(128*epsilon) - 16007/(622080*epsilon) - pi**6/(45360*epsilon) + 347*pi**4/(6220800*epsilon) - 2087*f_3/(51840*epsilon**2) + 17*f_5/(1440*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 1111/(31104*epsilon**2) + 13*f_3/(720*epsilon**3) - 11/(540*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","30979":"7*f_3**2/(8640*epsilon) - 217*f_3/(13824*epsilon) + 259*f_5/(17280*epsilon) - 42733/(4976640*epsilon) + 299*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 373*f_3/(25920*epsilon**2) - 17*f_5/(1080*epsilon**2) - pi**4/(8640*epsilon**2) + 5833/(622080*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(21600*epsilon**3) + 29/(2880*epsilon**3) + f_3/(180*epsilon**4) - 53/(4320*epsilon**4) + 1/(240*epsilon**5)","30980":"7*f_3**2/(8640*epsilon) - 217*f_3/(13824*epsilon) + 259*f_5/(17280*epsilon) - 42733/(4976640*epsilon) + 299*pi**4/(6220800*epsilon) + 11*pi**6/(1632960*epsilon) + 373*f_3/(25920*epsilon**2) - 17*f_5/(1080*epsilon**2) - pi**4/(8640*epsilon**2) + 5833/(622080*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(21600*epsilon**3) + 29/(2880*epsilon**3) + f_3/(180*epsilon**4) - 53/(4320*epsilon**4) + 1/(240*epsilon**5)","30981":"4643*f_3/(622080*epsilon) - 79*f_5/(17280*epsilon) - 67439/(13436928*epsilon) + 77*pi**4/(6220800*epsilon) - 83*f_3/(51840*epsilon**2) - pi**4/(103680*epsilon**2) + 24839/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 179/(233280*epsilon**3) + 71/(31104*epsilon**4) - 17/(6480*epsilon**5) + 1/(1080*epsilon**6)","30982":"-f_3**2/(25920*epsilon) - 5347*f_3/(933120*epsilon) - 43*f_5/(25920*epsilon) - pi**4/(86400*epsilon) + pi**6/(1959552*epsilon) + 1748467/(201553920*epsilon) + 449*f_3/(51840*epsilon**2) - 5*f_5/(2592*epsilon**2) - 523039/(67184640*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 41*f_3/(12960*epsilon**3) + 25691/(11197440*epsilon**3) + 149/(186624*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","30983":"-f_3**2/(25920*epsilon) - 5347*f_3/(933120*epsilon) - 43*f_5/(25920*epsilon) - pi**4/(86400*epsilon) + pi**6/(1959552*epsilon) + 1748467/(201553920*epsilon) + 449*f_3/(51840*epsilon**2) - 5*f_5/(2592*epsilon**2) - 523039/(67184640*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 41*f_3/(12960*epsilon**3) + 25691/(11197440*epsilon**3) + 149/(186624*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","30984":"-f_3**2/(25920*epsilon) - 613*f_3/(233280*epsilon) + 781*f_5/(103680*epsilon) - 31615/(10077696*epsilon) - pi**4/(77760*epsilon) + pi**6/(1959552*epsilon) + 65*f_3/(10368*epsilon**2) - 5*f_5/(2592*epsilon**2) - 569939/(134369280*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 67*f_3/(25920*epsilon**3) + 4873/(2239488*epsilon**3) + 335/(186624*epsilon**4) - 157/(77760*epsilon**5) + 1/(1620*epsilon**6)","30985":"-f_3**2/(25920*epsilon) - 613*f_3/(233280*epsilon) + 781*f_5/(103680*epsilon) - 31615/(10077696*epsilon) - pi**4/(77760*epsilon) + pi**6/(1959552*epsilon) + 65*f_3/(10368*epsilon**2) - 5*f_5/(2592*epsilon**2) - 569939/(134369280*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 67*f_3/(25920*epsilon**3) + 4873/(2239488*epsilon**3) + 335/(186624*epsilon**4) - 157/(77760*epsilon**5) + 1/(1620*epsilon**6)","30986":"-7*f_3**2/(25920*epsilon) - 3571*f_3/(233280*epsilon) - 59*f_5/(51840*epsilon) - pi**4/(64800*epsilon) + pi**6/(1959552*epsilon) + 4273453/(201553920*epsilon) + 103*f_3/(5760*epsilon**2) - 5*f_5/(2592*epsilon**2) - 1265323/(67184640*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 77*f_3/(12960*epsilon**3) + 66299/(11197440*epsilon**3) + 313/(933120*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","30987":"-7*f_3**2/(25920*epsilon) - 3571*f_3/(233280*epsilon) - 59*f_5/(51840*epsilon) - pi**4/(64800*epsilon) + pi**6/(1959552*epsilon) + 4273453/(201553920*epsilon) + 103*f_3/(5760*epsilon**2) - 5*f_5/(2592*epsilon**2) - 1265323/(67184640*epsilon**2) + 13*pi**4/(1555200*epsilon**2) - 77*f_3/(12960*epsilon**3) + 66299/(11197440*epsilon**3) + 313/(933120*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","30988":"-37*f_3/(6480*epsilon) - 13*f_5/(11520*epsilon) - 11*pi**4/(345600*epsilon) + 661625/(53747712*epsilon) + 47*f_3/(2880*epsilon**2) - 1172363/(44789760*epsilon**2) + 17*pi**4/(345600*epsilon**2) - 7*f_3/(320*epsilon**3) + 22451/(933120*epsilon**3) - 2281/(155520*epsilon**4) + 133/(12960*epsilon**5) - 11/(2160*epsilon**6)","30989":"-37*f_3/(6480*epsilon) - 13*f_5/(11520*epsilon) - 11*pi**4/(345600*epsilon) + 661625/(53747712*epsilon) + 47*f_3/(2880*epsilon**2) - 1172363/(44789760*epsilon**2) + 17*pi**4/(345600*epsilon**2) - 7*f_3/(320*epsilon**3) + 22451/(933120*epsilon**3) - 2281/(155520*epsilon**4) + 133/(12960*epsilon**5) - 11/(2160*epsilon**6)","30990":"997*f_3/(622080*epsilon) - 59*f_5/(5760*epsilon) - 49*f_7/(3840*epsilon) - 91*pi**4/(4147200*epsilon) + 3132239/(134369280*epsilon) + 11*f_3/(1280*epsilon**2) - 703241/(44789760*epsilon**2) - 7*pi**4/(259200*epsilon**2) + f_3/(270*epsilon**3) - 119/(29160*epsilon**3) - 361/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","30991":"997*f_3/(622080*epsilon) - 59*f_5/(5760*epsilon) - 49*f_7/(3840*epsilon) - 91*pi**4/(4147200*epsilon) + 3132239/(134369280*epsilon) + 11*f_3/(1280*epsilon**2) - 703241/(44789760*epsilon**2) - 7*pi**4/(259200*epsilon**2) + f_3/(270*epsilon**3) - 119/(29160*epsilon**3) - 361/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","30992":"f_3**2/(8640*epsilon) + 25051*f_3/(1866240*epsilon) + 101*f_5/(8640*epsilon) - 161713/(5598720*epsilon) + pi**6/(466560*epsilon) + 1151*pi**4/(18662400*epsilon) - 5393*f_3/(155520*epsilon**2) - 31*f_5/(1440*epsilon**2) - pi**4/(25920*epsilon**2) + 4937/(116640*epsilon**2) + 65*f_3/(2592*epsilon**3) - 283/(9720*epsilon**3) + 11*pi**4/(129600*epsilon**3) - 29*f_3/(1080*epsilon**4) + 29/(3240*epsilon**4)","30993":"f_3**2/(8640*epsilon) + 25051*f_3/(1866240*epsilon) + 101*f_5/(8640*epsilon) - 161713/(5598720*epsilon) + pi**6/(466560*epsilon) + 1151*pi**4/(18662400*epsilon) - 5393*f_3/(155520*epsilon**2) - 31*f_5/(1440*epsilon**2) - pi**4/(25920*epsilon**2) + 4937/(116640*epsilon**2) + 65*f_3/(2592*epsilon**3) - 283/(9720*epsilon**3) + 11*pi**4/(129600*epsilon**3) - 29*f_3/(1080*epsilon**4) + 29/(3240*epsilon**4)","30994":"29*f_3**2/(25920*epsilon) + 241*f_3/(124416*epsilon) + 103*f_5/(51840*epsilon) - 922751/(134369280*epsilon) + pi**6/(2799360*epsilon) + 29*pi**4/(4665600*epsilon) - 691*f_3/(103680*epsilon**2) - f_5/(810*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 20269/(2239488*epsilon**2) + f_3/(240*epsilon**3) - 61/(11664*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(3888*epsilon**4) - 1/(3240*epsilon**5)","30995":"29*f_3**2/(25920*epsilon) + 241*f_3/(124416*epsilon) + 103*f_5/(51840*epsilon) - 922751/(134369280*epsilon) + pi**6/(2799360*epsilon) + 29*pi**4/(4665600*epsilon) - 691*f_3/(103680*epsilon**2) - f_5/(810*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 20269/(2239488*epsilon**2) + f_3/(240*epsilon**3) - 61/(11664*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(3888*epsilon**4) - 1/(3240*epsilon**5)","30996":"127*f_3/(23040*epsilon) + 77*f_5/(8640*epsilon) - 367469/(26873856*epsilon) - 11*pi**4/(460800*epsilon) + 253*f_3/(34560*epsilon**2) - 256841/(44789760*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(45*epsilon**3) + 287/(14580*epsilon**3) - 317/(31104*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","30997":"127*f_3/(23040*epsilon) + 77*f_5/(8640*epsilon) - 367469/(26873856*epsilon) - 11*pi**4/(460800*epsilon) + 253*f_3/(34560*epsilon**2) - 256841/(44789760*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(45*epsilon**3) + 287/(14580*epsilon**3) - 317/(31104*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","30998":"-127*f_3**2/(17280*epsilon) - 3973*f_3/(155520*epsilon) + 1709*f_5/(17280*epsilon) - 29207/(466560*epsilon) - 47*pi**4/(388800*epsilon) + 71*pi**6/(6531840*epsilon) + 179*f_3/(5184*epsilon**2) - 727*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2759/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(864*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","30999":"-127*f_3**2/(17280*epsilon) - 3973*f_3/(155520*epsilon) + 1709*f_5/(17280*epsilon) - 29207/(466560*epsilon) - 47*pi**4/(388800*epsilon) + 71*pi**6/(6531840*epsilon) + 179*f_3/(5184*epsilon**2) - 727*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2759/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(864*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31000":"-f_3**2/(270*epsilon) + 853*f_3/(77760*epsilon) + 53*f_5/(5760*epsilon) - 47*pi**6/(3265920*epsilon) - 2881/(233280*epsilon) + 49*pi**4/(622080*epsilon) - 251*f_3/(6480*epsilon**2) + 31*f_5/(1080*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1351/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31001":"-f_3**2/(270*epsilon) + 853*f_3/(77760*epsilon) + 53*f_5/(5760*epsilon) - 47*pi**6/(3265920*epsilon) - 2881/(233280*epsilon) + 49*pi**4/(622080*epsilon) - 251*f_3/(6480*epsilon**2) + 31*f_5/(1080*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1351/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31002":"1939*f_3/(103680*epsilon) - 67*f_5/(3456*epsilon) - 16507/(11197440*epsilon) - 13*pi**4/(1036800*epsilon) + f_3/(432*epsilon**2) - 5791/(7464960*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 361/(311040*epsilon**3) - 1/(810*epsilon**4) + 11/(2160*epsilon**5) - 1/(360*epsilon**6)","31003":"1939*f_3/(103680*epsilon) - 67*f_5/(3456*epsilon) - 16507/(11197440*epsilon) - 13*pi**4/(1036800*epsilon) + f_3/(432*epsilon**2) - 5791/(7464960*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 361/(311040*epsilon**3) - 1/(810*epsilon**4) + 11/(2160*epsilon**5) - 1/(360*epsilon**6)","31004":"-913*f_3/(155520*epsilon) - f_5/(576*epsilon) - pi**4/(124416*epsilon) + 126413/(44789760*epsilon) + 427*f_3/(51840*epsilon**2) - 141601/(67184640*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(160*epsilon**3) - 4751/(2799360*epsilon**3) + 221/(31104*epsilon**4) - 131/(19440*epsilon**5) + 1/(405*epsilon**6)","31005":"-913*f_3/(155520*epsilon) - f_5/(576*epsilon) - pi**4/(124416*epsilon) + 126413/(44789760*epsilon) + 427*f_3/(51840*epsilon**2) - 141601/(67184640*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(160*epsilon**3) - 4751/(2799360*epsilon**3) + 221/(31104*epsilon**4) - 131/(19440*epsilon**5) + 1/(405*epsilon**6)","31006":"f_3**2/(216*epsilon) - 2503*f_3/(38880*epsilon) + 1879*f_5/(17280*epsilon) - 19697/(466560*epsilon) - 199*pi**4/(3110400*epsilon) + 13*pi**6/(3265920*epsilon) + 223*f_3/(6480*epsilon**2) - 163*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 4159/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31007":"f_3**2/(216*epsilon) - 2503*f_3/(38880*epsilon) + 1879*f_5/(17280*epsilon) - 19697/(466560*epsilon) - 199*pi**4/(3110400*epsilon) + 13*pi**6/(3265920*epsilon) + 223*f_3/(6480*epsilon**2) - 163*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 4159/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31008":"-14077*f_3/(622080*epsilon) + 193*f_5/(34560*epsilon) + 43*pi**4/(2073600*epsilon) + 1209737/(67184640*epsilon) + f_3/(128*epsilon**2) - 111035/(8957952*epsilon**2) - 53*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 4241/(1866240*epsilon**3) - 211/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31009":"-14077*f_3/(622080*epsilon) + 193*f_5/(34560*epsilon) + 43*pi**4/(2073600*epsilon) + 1209737/(67184640*epsilon) + f_3/(128*epsilon**2) - 111035/(8957952*epsilon**2) - 53*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 4241/(1866240*epsilon**3) - 211/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31010":"-751*f_3/(1866240*epsilon) - 59*f_5/(51840*epsilon) + 7*pi**4/(1555200*epsilon) + 363659/(806215680*epsilon) - 67*f_3/(103680*epsilon**2) - 37313/(67184640*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) + 1379/(2239488*epsilon**3) + 157/(116640*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31011":"-751*f_3/(1866240*epsilon) - 59*f_5/(51840*epsilon) + 7*pi**4/(1555200*epsilon) + 363659/(806215680*epsilon) - 67*f_3/(103680*epsilon**2) - 37313/(67184640*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) + 1379/(2239488*epsilon**3) + 157/(116640*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31012":"-f_3**2/(1080*epsilon) - 13147*f_3/(622080*epsilon) - 241*f_5/(17280*epsilon) - 77*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 11310431/(268738560*epsilon) + 53*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 338627/(22394880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 3359/(373248*epsilon**3) + 211/(155520*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31013":"-f_3**2/(1080*epsilon) - 13147*f_3/(622080*epsilon) - 241*f_5/(17280*epsilon) - 77*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 11310431/(268738560*epsilon) + 53*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 338627/(22394880*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 13*f_3/(2160*epsilon**3) - 3359/(373248*epsilon**3) + 211/(155520*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31014":"91*f_3**2/(34560*epsilon) - 6079*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 539*pi**4/(37324800*epsilon) - pi**6/(2612736*epsilon) + 32753/(8957952*epsilon) + 7*f_3/(124416*epsilon**2) + f_5/(1920*epsilon**2) - 17599/(7464960*epsilon**2) + 89*pi**4/(6220800*epsilon**2) + 7*f_3/(4320*epsilon**3) - 139/(62208*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 151/(51840*epsilon**4) - 1/(1080*epsilon**5)","31015":"91*f_3**2/(34560*epsilon) - 6079*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 539*pi**4/(37324800*epsilon) - pi**6/(2612736*epsilon) + 32753/(8957952*epsilon) + 7*f_3/(124416*epsilon**2) + f_5/(1920*epsilon**2) - 17599/(7464960*epsilon**2) + 89*pi**4/(6220800*epsilon**2) + 7*f_3/(4320*epsilon**3) - 139/(62208*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 151/(51840*epsilon**4) - 1/(1080*epsilon**5)","31016":"61*f_3**2/(8640*epsilon) - 7231*f_3/(373248*epsilon) + 131*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 383*pi**4/(18662400*epsilon) + 9217/(1119744*epsilon) + 299*f_3/(31104*epsilon**2) - 7*f_5/(720*epsilon**2) - 41*pi**4/(518400*epsilon**2) + 1951/(93312*epsilon**2) + 131*f_3/(6480*epsilon**3) - 593/(19440*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","31017":"61*f_3**2/(8640*epsilon) - 7231*f_3/(373248*epsilon) + 131*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 383*pi**4/(18662400*epsilon) + 9217/(1119744*epsilon) + 299*f_3/(31104*epsilon**2) - 7*f_5/(720*epsilon**2) - 41*pi**4/(518400*epsilon**2) + 1951/(93312*epsilon**2) + 131*f_3/(6480*epsilon**3) - 593/(19440*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","31018":"-19*f_3**2/(1080*epsilon) - pi**4*f_3/(16200*epsilon) + 6451*f_3/(77760*epsilon) - 1733*f_5/(38880*epsilon) - 121*f_7/(4320*epsilon) - pi**6/(40824*epsilon) + 71*pi**4/(259200*epsilon) + 13*f_3**2/(540*epsilon**2) - 11*f_3/(540*epsilon**2) - f_5/(24*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31019":"-19*f_3**2/(1080*epsilon) - pi**4*f_3/(16200*epsilon) + 6451*f_3/(77760*epsilon) - 1733*f_5/(38880*epsilon) - 121*f_7/(4320*epsilon) - pi**6/(40824*epsilon) + 71*pi**4/(259200*epsilon) + 13*f_3**2/(540*epsilon**2) - 11*f_3/(540*epsilon**2) - f_5/(24*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31020":"-17*f_3**2/(8640*epsilon) + pi**4*f_3/(25920*epsilon) + 3119*f_3/(31104*epsilon) - 3605*f_5/(31104*epsilon) + 403*f_7/(34560*epsilon) - 13*pi**6/(653184*epsilon) + 13*pi**4/(172800*epsilon) - 13*f_3**2/(2160*epsilon**2) - 583*f_3/(4320*epsilon**2) + 139*f_5/(864*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","31021":"-17*f_3**2/(8640*epsilon) + pi**4*f_3/(25920*epsilon) + 3119*f_3/(31104*epsilon) - 3605*f_5/(31104*epsilon) + 403*f_7/(34560*epsilon) - 13*pi**6/(653184*epsilon) + 13*pi**4/(172800*epsilon) - 13*f_3**2/(2160*epsilon**2) - 583*f_3/(4320*epsilon**2) + 139*f_5/(864*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","31022":"47*f_3**2/(4320*epsilon) - 2383*f_3/(31104*epsilon) - pi**4*f_3/(12960*epsilon) + 5947*f_5/(77760*epsilon) - 41*f_7/(5760*epsilon) - 11*pi**4/(518400*epsilon) + pi**6/(46656*epsilon) + 13*f_3**2/(1080*epsilon**2) + 179*f_3/(1440*epsilon**2) - 67*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31023":"47*f_3**2/(4320*epsilon) - 2383*f_3/(31104*epsilon) - pi**4*f_3/(12960*epsilon) + 5947*f_5/(77760*epsilon) - 41*f_7/(5760*epsilon) - 11*pi**4/(518400*epsilon) + pi**6/(46656*epsilon) + 13*f_3**2/(1080*epsilon**2) + 179*f_3/(1440*epsilon**2) - 67*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31024":"-13*f_3**2/(4320*epsilon) - 1027*f_3/(38880*epsilon) + 1399*f_5/(17280*epsilon) - 19697/(466560*epsilon) - 17*pi**6/(3265920*epsilon) - 11*pi**4/(622080*epsilon) + 43*f_3/(6480*epsilon**2) - 11*f_5/(270*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 4159/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31025":"-13*f_3**2/(4320*epsilon) - 1027*f_3/(38880*epsilon) + 1399*f_5/(17280*epsilon) - 19697/(466560*epsilon) - 17*pi**6/(3265920*epsilon) - 11*pi**4/(622080*epsilon) + 43*f_3/(6480*epsilon**2) - 11*f_5/(270*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 4159/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31026":"73*f_3**2/(8640*epsilon) - 36371*f_3/(1866240*epsilon) + 101*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 383*pi**4/(18662400*epsilon) + 9217/(1119744*epsilon) + 191*f_3/(31104*epsilon**2) - f_5/(160*epsilon**2) - 41*pi**4/(518400*epsilon**2) + 1951/(93312*epsilon**2) + 131*f_3/(6480*epsilon**3) - 593/(19440*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","31027":"73*f_3**2/(8640*epsilon) - 36371*f_3/(1866240*epsilon) + 101*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) + 383*pi**4/(18662400*epsilon) + 9217/(1119744*epsilon) + 191*f_3/(31104*epsilon**2) - f_5/(160*epsilon**2) - 41*pi**4/(518400*epsilon**2) + 1951/(93312*epsilon**2) + 131*f_3/(6480*epsilon**3) - 593/(19440*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","31028":"-f_3**2/(8640*epsilon) + 853*f_3/(138240*epsilon) - f_5/(1080*epsilon) - 5369/(1119744*epsilon) - 23*pi**6/(6531840*epsilon) + 47*pi**4/(2488320*epsilon) - 83*f_3/(20736*epsilon**2) + 19*f_5/(8640*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 8443/(1866240*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 503/(62208*epsilon**3) + f_3/(180*epsilon**4) - 253/(25920*epsilon**4) + 7/(2160*epsilon**5)","31029":"-f_3**2/(8640*epsilon) + 853*f_3/(138240*epsilon) - f_5/(1080*epsilon) - 5369/(1119744*epsilon) - 23*pi**6/(6531840*epsilon) + 47*pi**4/(2488320*epsilon) - 83*f_3/(20736*epsilon**2) + 19*f_5/(8640*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 8443/(1866240*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 503/(62208*epsilon**3) + f_3/(180*epsilon**4) - 253/(25920*epsilon**4) + 7/(2160*epsilon**5)","31030":"-13*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 737*f_3/(25920*epsilon) + 1337*f_5/(38880*epsilon) + 1037*f_7/(17280*epsilon) - 27109/(186624*epsilon) - 17*pi**4/(259200*epsilon) + pi**6/(23328*epsilon) + f_3**2/(270*epsilon**2) - f_3/(270*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(10800*epsilon**2) + 127/(1944*epsilon**2) + f_3/(90*epsilon**3) - f_5/(27*epsilon**3) + 13/(405*epsilon**3) - 2/(135*epsilon**4)","31031":"101*f_3**2/(12960*epsilon) - 18359*f_3/(1399680*epsilon) - 53*f_5/(17280*epsilon) - 71*pi**4/(2799360*epsilon) - pi**6/(1224720*epsilon) + 55721/(4199040*epsilon) + 4483*f_3/(466560*epsilon**2) + 7*f_5/(2160*epsilon**2) - 2249/(174960*epsilon**2) + 43*pi**4/(1555200*epsilon**2) - 193*f_3/(19440*epsilon**3) - pi**4/(97200*epsilon**3) + 203/(29160*epsilon**3) + 2*f_3/(405*epsilon**4) - 2/(1215*epsilon**4)","31032":"101*f_3**2/(12960*epsilon) - 18359*f_3/(1399680*epsilon) - 53*f_5/(17280*epsilon) - 71*pi**4/(2799360*epsilon) - pi**6/(1224720*epsilon) + 55721/(4199040*epsilon) + 4483*f_3/(466560*epsilon**2) + 7*f_5/(2160*epsilon**2) - 2249/(174960*epsilon**2) + 43*pi**4/(1555200*epsilon**2) - 193*f_3/(19440*epsilon**3) - pi**4/(97200*epsilon**3) + 203/(29160*epsilon**3) + 2*f_3/(405*epsilon**4) - 2/(1215*epsilon**4)","31033":"7*f_3**2/(720*epsilon) - pi**4*f_3/(32400*epsilon) + 16807*f_3/(38880*epsilon) - 3869*f_5/(7776*epsilon) - 643*f_7/(17280*epsilon) - 5*pi**6/(54432*epsilon) + 11*pi**4/(25920*epsilon) + 1267/(15552*epsilon) + f_3**2/(270*epsilon**2) - 2*f_3/(5*epsilon**2) + 29*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) - 7/(180*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","31034":"-f_3**2/(60*epsilon) - 2371*f_3/(15552*epsilon) - pi**4*f_3/(6480*epsilon) + 206*f_5/(1215*epsilon) + 127*f_7/(2880*epsilon) + 41*pi**4/(259200*epsilon) + 19*f_3**2/(540*epsilon**2) + 16*f_3/(135*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31035":"-f_3**2/(60*epsilon) - 2371*f_3/(15552*epsilon) - pi**4*f_3/(6480*epsilon) + 206*f_5/(1215*epsilon) + 127*f_7/(2880*epsilon) + 41*pi**4/(259200*epsilon) + 19*f_3**2/(540*epsilon**2) + 16*f_3/(135*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31036":"8153*f_3/(1119744*epsilon) + 113*f_5/(155520*epsilon) - 6626477/(806215680*epsilon) + 179*pi**4/(55987200*epsilon) - 4919*f_3/(933120*epsilon**2) - pi**4/(1166400*epsilon**2) + 1990853/(403107840*epsilon**2) + 97*f_3/(77760*epsilon**3) - 1087/(1866240*epsilon**3) - 83/(139968*epsilon**4) + 1/(3240*epsilon**5) - 1/(19440*epsilon**6)","31037":"-7*f_3**2/(3240*epsilon) - 203*f_3/(311040*epsilon) - 199*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) - pi**4/(466560*epsilon) + 10867/(933120*epsilon) + 277*f_3/(51840*epsilon**2) + 41*f_5/(6480*epsilon**2) - 53/(4320*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 29/(6480*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31038":"-7*f_3**2/(3240*epsilon) - 203*f_3/(311040*epsilon) - 199*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) - pi**4/(466560*epsilon) + 10867/(933120*epsilon) + 277*f_3/(51840*epsilon**2) + 41*f_5/(6480*epsilon**2) - 53/(4320*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 29/(6480*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31039":"f_3**2/(720*epsilon) - 1177*f_3/(62208*epsilon) - 833*f_5/(51840*epsilon) - pi**6/(362880*epsilon) - 11*pi**4/(933120*epsilon) + 49/(1280*epsilon) + 137*f_3/(10368*epsilon**2) + 49*f_5/(4320*epsilon**2) - 1433/(51840*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 23/(3240*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31040":"-107*f_3**2/(69120*epsilon) + 162917*f_3/(22394880*epsilon) + 19*f_5/(23040*epsilon) - 223913/(35831808*epsilon) - 263*pi**4/(223948800*epsilon) - pi**6/(26127360*epsilon) - 3331*f_3/(746496*epsilon**2) - 43*f_5/(103680*epsilon**2) - 71*pi**4/(12441600*epsilon**2) + 375463/(44789760*epsilon**2) + 13*f_3/(4860*epsilon**3) - 161/(27648*epsilon**3) + 11*pi**4/(3110400*epsilon**3) - 29*f_3/(25920*epsilon**4) + 419/(155520*epsilon**4) - 17/(25920*epsilon**5)","31041":"-107*f_3**2/(69120*epsilon) + 162917*f_3/(22394880*epsilon) + 19*f_5/(23040*epsilon) - 223913/(35831808*epsilon) - 263*pi**4/(223948800*epsilon) - pi**6/(26127360*epsilon) - 3331*f_3/(746496*epsilon**2) - 43*f_5/(103680*epsilon**2) - 71*pi**4/(12441600*epsilon**2) + 375463/(44789760*epsilon**2) + 13*f_3/(4860*epsilon**3) - 161/(27648*epsilon**3) + 11*pi**4/(3110400*epsilon**3) - 29*f_3/(25920*epsilon**4) + 419/(155520*epsilon**4) - 17/(25920*epsilon**5)","31042":"79*f_3**2/(2160*epsilon) - 13*pi**4*f_3/(129600*epsilon) + 997*f_3/(38880*epsilon) - 7057*f_5/(38880*epsilon) - 241*f_7/(4320*epsilon) + 7*pi**4/(64800*epsilon) + pi**6/(81648*epsilon) + 22867/(155520*epsilon) - 7*f_3**2/(2160*epsilon**2) - 43*f_3/(1080*epsilon**2) + 23*f_5/(144*epsilon**2) - 1153/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(864*epsilon**3) - 1/(360*epsilon**4)","31043":"79*f_3**2/(2160*epsilon) - 13*pi**4*f_3/(129600*epsilon) + 997*f_3/(38880*epsilon) - 7057*f_5/(38880*epsilon) - 241*f_7/(4320*epsilon) + 7*pi**4/(64800*epsilon) + pi**6/(81648*epsilon) + 22867/(155520*epsilon) - 7*f_3**2/(2160*epsilon**2) - 43*f_3/(1080*epsilon**2) + 23*f_5/(144*epsilon**2) - 1153/(12960*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 19/(864*epsilon**3) - 1/(360*epsilon**4)","31044":"-11*f_3**2/(864*epsilon) + 1921*f_3/(124416*epsilon) - 17*f_5/(1920*epsilon) - 115991/(22394880*epsilon) + 1079*pi**4/(18662400*epsilon) + 29*pi**6/(3265920*epsilon) + 451*f_3/(77760*epsilon**2) - 41*f_5/(4320*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 203/(311040*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 647/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","31045":"-11*f_3**2/(864*epsilon) + 1921*f_3/(124416*epsilon) - 17*f_5/(1920*epsilon) - 115991/(22394880*epsilon) + 1079*pi**4/(18662400*epsilon) + 29*pi**6/(3265920*epsilon) + 451*f_3/(77760*epsilon**2) - 41*f_5/(4320*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 203/(311040*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 647/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","31046":"47*f_3**2/(5760*epsilon) - 2555*f_3/(31104*epsilon) + 553*f_5/(5760*epsilon) - 6821/(466560*epsilon) - 49*pi**4/(777600*epsilon) + 17*pi**6/(2177280*epsilon) + 1039*f_3/(25920*epsilon**2) - 21*f_5/(320*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 887/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31047":"47*f_3**2/(5760*epsilon) - 2555*f_3/(31104*epsilon) + 553*f_5/(5760*epsilon) - 6821/(466560*epsilon) - 49*pi**4/(777600*epsilon) + 17*pi**6/(2177280*epsilon) + 1039*f_3/(25920*epsilon**2) - 21*f_5/(320*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 887/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31048":"11*f_3**2/(4320*epsilon) - 4583*f_3/(77760*epsilon) + 161*f_5/(1920*epsilon) - 179/(7290*epsilon) - 283*pi**4/(3110400*epsilon) + 43*pi**6/(3265920*epsilon) + 283*f_3/(6480*epsilon**2) - 163*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2647/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 11/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31049":"11*f_3**2/(4320*epsilon) - 4583*f_3/(77760*epsilon) + 161*f_5/(1920*epsilon) - 179/(7290*epsilon) - 283*pi**4/(3110400*epsilon) + 43*pi**6/(3265920*epsilon) + 283*f_3/(6480*epsilon**2) - 163*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2647/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 11/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31050":"-f_3**2/(120*epsilon) + pi**4*f_3/(6480*epsilon) + 3359*f_3/(19440*epsilon) - 199*f_5/(972*epsilon) + 41*f_7/(2880*epsilon) - pi**4/(6480*epsilon) - f_3**2/(54*epsilon**2) - 29*f_3/(180*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31051":"-f_3**2/(120*epsilon) + pi**4*f_3/(6480*epsilon) + 3359*f_3/(19440*epsilon) - 199*f_5/(972*epsilon) + 41*f_7/(2880*epsilon) - pi**4/(6480*epsilon) - f_3**2/(54*epsilon**2) - 29*f_3/(180*epsilon**2) + 25*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31052":"f_3**2/(180*epsilon) - 2821*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 6187*f_5/(38880*epsilon) + 131*f_7/(4320*epsilon) - pi**4/(28800*epsilon) + pi**6/(54432*epsilon) - f_3**2/(270*epsilon**2) + 89*f_3/(540*epsilon**2) - 11*f_5/(54*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31053":"f_3**2/(180*epsilon) - 2821*f_3/(15552*epsilon) + pi**4*f_3/(32400*epsilon) + 6187*f_5/(38880*epsilon) + 131*f_7/(4320*epsilon) - pi**4/(28800*epsilon) + pi**6/(54432*epsilon) - f_3**2/(270*epsilon**2) + 89*f_3/(540*epsilon**2) - 11*f_5/(54*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31054":"17*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + f_3/(8*epsilon) - 25*f_5/(144*epsilon) + 259*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31055":"23*f_3**2/(180*epsilon) - 7*f_3*f_5/(60*epsilon) + pi**4*f_3/(1800*epsilon) + 3*f_3_5/(40*epsilon) + 5*f_5/(12*epsilon) - 833*f_7/(1728*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","31056":"17*f_3**2/(864*epsilon) - 5431*f_3/(186624*epsilon) - 47*f_5/(2880*epsilon) - 13*pi**6/(816480*epsilon) - 307*pi**4/(9331200*epsilon) + 27109/(559872*epsilon) + 37*f_3/(1944*epsilon**2) + f_5/(40*epsilon**2) - 127/(5832*epsilon**2) - pi**4/(32400*epsilon**2) + 19*f_3/(1620*epsilon**3) - 13/(1215*epsilon**3) + pi**4/(32400*epsilon**3) - 2*f_3/(135*epsilon**4) + 2/(405*epsilon**4)","31057":"-71*f_3**2/(25920*epsilon) + 2243*f_3/(2799360*epsilon) - 137*f_5/(8640*epsilon) - 83*pi**4/(2799360*epsilon) - 13*pi**6/(4898880*epsilon) + 191641/(8398080*epsilon) + 461*f_3/(93312*epsilon**2) + f_5/(96*epsilon**2) - 6023/(279936*epsilon**2) + pi**4/(20736*epsilon**2) - 13*f_3/(1944*epsilon**3) - pi**4/(38880*epsilon**3) + 23/(2916*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","31058":"47*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 13*f_5/(48*epsilon) + 7*f_7/(2880*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31059":"47*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 13*f_5/(48*epsilon) + 7*f_7/(2880*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31060":"53*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 61*f_3/(360*epsilon) - 31*f_5/(144*epsilon) - 77*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31061":"53*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 61*f_3/(360*epsilon) - 31*f_5/(144*epsilon) - 77*f_7/(8640*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31062":"2*f_3**2/(135*epsilon) - 3*f_3*f_5/(40*epsilon) - 11*f_3/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 203*f_5/(432*epsilon) - 35*f_7/(108*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31063":"2*f_3**2/(135*epsilon) - 3*f_3*f_5/(40*epsilon) - 11*f_3/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 203*f_5/(432*epsilon) - 35*f_7/(108*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31064":"-7*f_3**2/(90*epsilon) - f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 89*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 5*f_5/(24*epsilon) - 6601*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","31065":"-7*f_3**2/(90*epsilon) - f_3*f_5/(80*epsilon) + pi**4*f_3/(5400*epsilon) + 89*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 5*f_5/(24*epsilon) - 6601*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(4050*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 4*f_3/(27*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","31066":"-89*f_3**2/(720*epsilon) - pi**4*f_3/(1800*epsilon) + 47*f_3/(120*epsilon) - 17*f_5/(432*epsilon) - 217*f_7/(960*epsilon) + pi**4/(2700*epsilon) + f_3**2/(6*epsilon**2) - 2*f_3/(9*epsilon**2)","31067":"-89*f_3**2/(720*epsilon) - pi**4*f_3/(1800*epsilon) + 47*f_3/(120*epsilon) - 17*f_5/(432*epsilon) - 217*f_7/(960*epsilon) + pi**4/(2700*epsilon) + f_3**2/(6*epsilon**2) - 2*f_3/(9*epsilon**2)","31068":"-11*f_3**2/(288*epsilon) - pi**4*f_3/(3600*epsilon) + 107*f_3/(720*epsilon) + 29*f_5/(864*epsilon) - 91*f_7/(640*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","31069":"-11*f_3**2/(288*epsilon) - pi**4*f_3/(3600*epsilon) + 107*f_3/(720*epsilon) + 29*f_5/(864*epsilon) - 91*f_7/(640*epsilon) + pi**4/(5400*epsilon) + f_3**2/(12*epsilon**2) - f_3/(9*epsilon**2)","31070":"19*f_3**2/(360*epsilon) + f_3*f_5/(30*epsilon) - 89*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 43*f_5/(216*epsilon) + 343*f_7/(960*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31071":"19*f_3**2/(360*epsilon) + f_3*f_5/(30*epsilon) - 89*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 43*f_5/(216*epsilon) + 343*f_7/(960*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31072":"f_3**2/(60*epsilon) + 13*f_3*f_5/(240*epsilon) - 19*f_3/(60*epsilon) - 3*f_3_5/(40*epsilon) - 13*f_5/(48*epsilon) + 343*f_7/(640*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31073":"f_3**2/(60*epsilon) + 13*f_3*f_5/(240*epsilon) - 19*f_3/(60*epsilon) - 3*f_3_5/(40*epsilon) - 13*f_5/(48*epsilon) + 343*f_7/(640*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31074":"3*f_3**2/(40*epsilon) + 13*f_3*f_5/(240*epsilon) - 97*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 17*f_5/(144*epsilon) + 343*f_7/(640*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","31075":"f_3**2/(30*epsilon) + 23*f_3*f_5/(240*epsilon) - 77*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 25*f_5/(108*epsilon) + 343*f_7/(640*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","31076":"7*f_3**2/(360*epsilon) + 13*f_3*f_5/(240*epsilon) - 61*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 65*f_5/(216*epsilon) + 1127*f_7/(1920*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31077":"-91*f_3**2/(25920*epsilon) - pi**4*f_3/(97200*epsilon) + 15719*f_3/(233280*epsilon) - 12863*f_5/(233280*epsilon) - 263*f_7/(51840*epsilon) - 59*pi**6/(1959552*epsilon) + 257*pi**4/(1555200*epsilon) + f_3**2/(324*epsilon**2) - 5*f_3/(72*epsilon**2) + 185*f_5/(2592*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","31078":"-91*f_3**2/(25920*epsilon) - pi**4*f_3/(97200*epsilon) + 15719*f_3/(233280*epsilon) - 12863*f_5/(233280*epsilon) - 263*f_7/(51840*epsilon) - 59*pi**6/(1959552*epsilon) + 257*pi**4/(1555200*epsilon) + f_3**2/(324*epsilon**2) - 5*f_3/(72*epsilon**2) + 185*f_5/(2592*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","31079":"-13*f_3**2/(2592*epsilon) - pi**4*f_3/(97200*epsilon) + 9349*f_3/(116640*epsilon) - 1951*f_5/(29160*epsilon) - 263*f_7/(51840*epsilon) - 31*pi**6/(979776*epsilon) + 17*pi**4/(97200*epsilon) + f_3**2/(324*epsilon**2) - 65*f_3/(864*epsilon**2) + 25*f_5/(324*epsilon**2) - 7*pi**4/(77760*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 7*f_3/(324*epsilon**3) - 5*f_5/(162*epsilon**3)","31080":"133*f_3**2/(311040*epsilon) + 52621*f_3/(16796160*epsilon) + 83*f_5/(155520*epsilon) - 48323/(10077696*epsilon) + pi**6/(16796160*epsilon) + 109*pi**4/(6718464*epsilon) - 19*f_3/(5832*epsilon**2) - f_5/(3456*epsilon**2) - 19*pi**4/(1399680*epsilon**2) + 181/(46656*epsilon**2) + 43*f_3/(23328*epsilon**3) - 91/(69984*epsilon**3) + pi**4/(233280*epsilon**3) - f_3/(1944*epsilon**4) + 1/(5832*epsilon**4)","31081":"-23*f_3**2/(12960*epsilon) - pi**4*f_3/(194400*epsilon) + 649*f_3/(14580*epsilon) - 1133*f_5/(29160*epsilon) - 61*f_7/(20736*epsilon) - pi**6/(61236*epsilon) + 47*pi**4/(518400*epsilon) + f_3**2/(648*epsilon**2) - 205*f_3/(5184*epsilon**2) + 35*f_5/(864*epsilon**2) - 7*pi**4/(155520*epsilon**2) + 5*pi**6/(489888*epsilon**2) + 7*f_3/(648*epsilon**3) - 5*f_5/(324*epsilon**3)","31082":"-49*f_3**2/(17280*epsilon) + 6509*f_3/(2799360*epsilon) - 299*f_5/(17280*epsilon) - 19*pi**6/(6531840*epsilon) - 157*pi**4/(5598720*epsilon) + 191641/(8398080*epsilon) + 371*f_3/(93312*epsilon**2) + 59*f_5/(5184*epsilon**2) - 6023/(279936*epsilon**2) + pi**4/(20736*epsilon**2) - 13*f_3/(1944*epsilon**3) - pi**4/(38880*epsilon**3) + 23/(2916*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","31083":"-49*f_3**2/(17280*epsilon) + 6509*f_3/(2799360*epsilon) - 299*f_5/(17280*epsilon) - 19*pi**6/(6531840*epsilon) - 157*pi**4/(5598720*epsilon) + 191641/(8398080*epsilon) + 371*f_3/(93312*epsilon**2) + 59*f_5/(5184*epsilon**2) - 6023/(279936*epsilon**2) + pi**4/(20736*epsilon**2) - 13*f_3/(1944*epsilon**3) - pi**4/(38880*epsilon**3) + 23/(2916*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","31084":"-83*f_3**2/(1080*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 103*f_5/(216*epsilon) + 1981*f_7/(4320*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31085":"-83*f_3**2/(1080*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 103*f_5/(216*epsilon) + 1981*f_7/(4320*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31086":"61*f_3**2/(1080*epsilon) - 11*f_3*f_5/(80*epsilon) - f_3/(9*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 17*f_5/(27*epsilon) - 1561*f_7/(3456*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31087":"61*f_3**2/(1080*epsilon) - 11*f_3*f_5/(80*epsilon) - f_3/(9*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 17*f_5/(27*epsilon) - 1561*f_7/(3456*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31088":"119*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 43*f_5/(144*epsilon) - 49*f_7/(2880*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31089":"119*f_3**2/(2160*epsilon) + pi**4*f_3/(5400*epsilon) + 5*f_3/(24*epsilon) - 43*f_5/(144*epsilon) - 49*f_7/(2880*epsilon) - pi**6/(20412*epsilon) + pi**4/(5400*epsilon) - f_3**2/(18*epsilon**2) - f_3/(9*epsilon**2) + 5*f_5/(27*epsilon**2)","31090":"5*f_3**2/(72*epsilon) + f_3*f_5/(80*epsilon) - 11*f_3/(36*epsilon) - 3*f_3_5/(40*epsilon) - 5*f_5/(24*epsilon) + 833*f_7/(1920*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31091":"5*f_3**2/(72*epsilon) + f_3*f_5/(80*epsilon) - 11*f_3/(36*epsilon) - 3*f_3_5/(40*epsilon) - 5*f_5/(24*epsilon) + 833*f_7/(1920*epsilon) - pi**6/(13608*epsilon) - pi**4/(3600*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","31092":"f_3**2/(1080*epsilon) - 23*f_3*f_5/(240*epsilon) - f_3/(9*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 43*f_5/(72*epsilon) - 1351*f_7/(3456*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31093":"f_3**2/(1080*epsilon) - 23*f_3*f_5/(240*epsilon) - f_3/(9*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 43*f_5/(72*epsilon) - 1351*f_7/(3456*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31094":"7*f_3**2/(2160*epsilon) - 3*f_3*f_5/(80*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(10800*epsilon) + 3*f_3_5/(80*epsilon) + 37*f_5/(108*epsilon) - 2261*f_7/(8640*epsilon) - 2063*pi**8/(181440000*epsilon) - pi**4/(21600*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) + f_3/(36*epsilon**2) - 55*f_5/(216*epsilon**2) + 49*f_7/(192*epsilon**2)","31095":"7*f_3**2/(2160*epsilon) - 3*f_3*f_5/(80*epsilon) - 19*f_3/(360*epsilon) + pi**4*f_3/(10800*epsilon) + 3*f_3_5/(80*epsilon) + 37*f_5/(108*epsilon) - 2261*f_7/(8640*epsilon) - 2063*pi**8/(181440000*epsilon) - pi**4/(21600*epsilon) + 11*pi**6/(163296*epsilon) - f_3**2/(36*epsilon**2) + f_3/(36*epsilon**2) - 55*f_5/(216*epsilon**2) + 49*f_7/(192*epsilon**2)","31096":"-41*f_3**2/(77760*epsilon) - 17627*f_3/(8398080*epsilon) - 437*f_5/(933120*epsilon) - 1631*pi**4/(83980800*epsilon) - pi**6/(58786560*epsilon) + 1880101/(268738560*epsilon) + 121*f_3/(31104*epsilon**2) + f_5/(7776*epsilon**2) - 17015/(2239488*epsilon**2) + 11*pi**4/(699840*epsilon**2) - 55*f_3/(23328*epsilon**3) - pi**4/(233280*epsilon**3) + 4487/(1119744*epsilon**3) + f_3/(1944*epsilon**4) - 103/(93312*epsilon**4) + 1/(7776*epsilon**5)","31097":"f_3**2/(324*epsilon) - 373*f_3/(31104*epsilon) - 7*f_5/(8640*epsilon) - pi**4/(259200*epsilon) + 61597/(4976640*epsilon) - f_3**2/(432*epsilon**2) + 19*f_3/(1728*epsilon**2) - 1919/(124416*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(144*epsilon**3) + 197/(20736*epsilon**3) - 5/(1728*epsilon**4)","31098":"17*f_3**2/(4320*epsilon) - 4001*f_3/(116640*epsilon) + pi**4*f_3/(77760*epsilon) + 311*f_5/(11664*epsilon) + 41*f_7/(34560*epsilon) - 41*pi**4/(388800*epsilon) + 5*pi**6/(326592*epsilon) - 5*f_3**2/(1296*epsilon**2) + 109*f_3/(2592*epsilon**2) - 95*f_5/(2592*epsilon**2) - 5*pi**6/(489888*epsilon**2) + pi**4/(15552*epsilon**2) - 5*f_3/(324*epsilon**3) + 5*f_5/(324*epsilon**3)","31099":"49*f_3**2/(25920*epsilon) + 16073*f_3/(1866240*epsilon) + 37*f_5/(4320*epsilon) - 1357147/(67184640*epsilon) - 349*pi**4/(11197440*epsilon) - pi**6/(699840*epsilon) - 2083*f_3/(233280*epsilon**2) - 17*f_5/(6480*epsilon**2) + pi**4/(32400*epsilon**2) + 5491/(311040*epsilon**2) + f_3/(270*epsilon**3) - 1679/(233280*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 13/(6480*epsilon**4) - 1/(3240*epsilon**5)","31100":"49*f_3**2/(25920*epsilon) + 16073*f_3/(1866240*epsilon) + 37*f_5/(4320*epsilon) - 1357147/(67184640*epsilon) - 349*pi**4/(11197440*epsilon) - pi**6/(699840*epsilon) - 2083*f_3/(233280*epsilon**2) - 17*f_5/(6480*epsilon**2) + pi**4/(32400*epsilon**2) + 5491/(311040*epsilon**2) + f_3/(270*epsilon**3) - 1679/(233280*epsilon**3) - pi**4/(194400*epsilon**3) - f_3/(1620*epsilon**4) + 13/(6480*epsilon**4) - 1/(3240*epsilon**5)","31101":"89*f_3/(124416*epsilon) + 7*f_5/(25920*epsilon) - 2249519/(806215680*epsilon) - 37*pi**4/(6220800*epsilon) + 13*f_3/(25920*epsilon**2) + pi**4/(129600*epsilon**2) + 5467/(839808*epsilon**2) - 7*f_3/(8640*epsilon**3) - 11819/(2239488*epsilon**3) + 2461/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31102":"89*f_3/(124416*epsilon) + 7*f_5/(25920*epsilon) - 2249519/(806215680*epsilon) - 37*pi**4/(6220800*epsilon) + 13*f_3/(25920*epsilon**2) + pi**4/(129600*epsilon**2) + 5467/(839808*epsilon**2) - 7*f_3/(8640*epsilon**3) - 11819/(2239488*epsilon**3) + 2461/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31103":"-f_3/(34560*epsilon) - 20849/(1209323520*epsilon) - 69503/(201553920*epsilon**2) + 4541/(4199040*epsilon**3) - 2429/(1399680*epsilon**4) + 17/(11664*epsilon**5) - 1/(1944*epsilon**6)","31104":"f_3**2/(3240*epsilon) + 79*f_3/(62208*epsilon) - 109*f_5/(103680*epsilon) - 24571/(89579520*epsilon) + 23*pi**4/(3732480*epsilon) + 13*pi**6/(19595520*epsilon) - 137*f_3/(38880*epsilon**2) - 13*f_5/(12960*epsilon**2) + 4519/(7464960*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 245/(124416*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 127/(51840*epsilon**4) - 1/(1080*epsilon**5)","31105":"3227*f_3/(1866240*epsilon) + 19*f_5/(51840*epsilon) - 8671/(8957952*epsilon) + pi**4/(18662400*epsilon) - 121*f_3/(77760*epsilon**2) - 2213/(25194240*epsilon**2) + pi**4/(1555200*epsilon**2) + 19*f_3/(51840*epsilon**3) + 8197/(11197440*epsilon**3) - 277/(559872*epsilon**4) + 13/(77760*epsilon**5) - 1/(38880*epsilon**6)","31106":"61*f_3/(11197440*epsilon) - f_5/(20736*epsilon) - 184957/(1612431360*epsilon) + 19*pi**4/(22394880*epsilon) - 11*f_3/(186624*epsilon**2) + pi**4/(9331200*epsilon**2) + 90799/(403107840*epsilon**2) + f_3/(77760*epsilon**3) - 11989/(33592320*epsilon**3) + 1027/(2799360*epsilon**4) - 49/(233280*epsilon**5) + 1/(19440*epsilon**6)","31107":"13*f_3**2/(270*epsilon) - 11*f_3*f_5/(80*epsilon) - 11*f_3/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 23*f_5/(36*epsilon) - 301*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31108":"13*f_3**2/(270*epsilon) - 11*f_3*f_5/(80*epsilon) - 11*f_3/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 23*f_5/(36*epsilon) - 301*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31109":"13*f_3**2/(180*epsilon) + f_3*f_5/(30*epsilon) - 68*f_3/(135*epsilon) - 3*f_3_5/(40*epsilon) - 23*f_5/(432*epsilon) + 147*f_7/(320*epsilon) - pi**4/(2160*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(90720000*epsilon) + 5*f_3/(18*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(96*epsilon**2)","31110":"-f_3**2/(384*epsilon) + 12739*f_3/(1244160*epsilon) + 7*f_5/(6912*epsilon) - 519919/(44789760*epsilon) + pi**6/(1088640*epsilon) + 77*pi**4/(7464960*epsilon) - 631*f_3/(62208*epsilon**2) - 7*f_5/(1728*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 10619/(497664*epsilon**2) - f_3/(288*epsilon**3) - 3899/(622080*epsilon**3) + pi**4/(25920*epsilon**3) + f_3/(216*epsilon**4) - 43/(3456*epsilon**4) + 37/(4320*epsilon**5)","31111":"-f_3**2/(384*epsilon) + 12739*f_3/(1244160*epsilon) + 7*f_5/(6912*epsilon) - 519919/(44789760*epsilon) + pi**6/(1088640*epsilon) + 77*pi**4/(7464960*epsilon) - 631*f_3/(62208*epsilon**2) - 7*f_5/(1728*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 10619/(497664*epsilon**2) - f_3/(288*epsilon**3) - 3899/(622080*epsilon**3) + pi**4/(25920*epsilon**3) + f_3/(216*epsilon**4) - 43/(3456*epsilon**4) + 37/(4320*epsilon**5)","31112":"107*f_3**2/(2160*epsilon) - 4757*f_3/(38880*epsilon) + pi**4*f_3/(6480*epsilon) + 19*f_5/(7776*epsilon) + f_7/(1152*epsilon) - 29*pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + 1267/(15552*epsilon) - 7*f_3**2/(135*epsilon**2) - f_3/(90*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) - 7/(180*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","31113":"13*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 12373*f_3/(77760*epsilon) - 3281*f_5/(15552*epsilon) + 319*f_7/(17280*epsilon) - 13*pi**6/(326592*epsilon) + 19*pi**4/(86400*epsilon) + 4217/(155520*epsilon) - f_3**2/(1080*epsilon**2) - 499*f_3/(2160*epsilon**2) + 127*f_5/(432*epsilon**2) - 143/(4320*epsilon**2) - pi**4/(12960*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(54*epsilon**3) - 7*f_5/(54*epsilon**3) + 7/(540*epsilon**3)","31114":"13*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 12373*f_3/(77760*epsilon) - 3281*f_5/(15552*epsilon) + 319*f_7/(17280*epsilon) - 13*pi**6/(326592*epsilon) + 19*pi**4/(86400*epsilon) + 4217/(155520*epsilon) - f_3**2/(1080*epsilon**2) - 499*f_3/(2160*epsilon**2) + 127*f_5/(432*epsilon**2) - 143/(4320*epsilon**2) - pi**4/(12960*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(54*epsilon**3) - 7*f_5/(54*epsilon**3) + 7/(540*epsilon**3)","31115":"-25949*f_3/(22394880*epsilon) - 19*f_5/(155520*epsilon) + pi**4/(6998400*epsilon) + 239941/(9674588160*epsilon) + 1253*f_3/(1866240*epsilon**2) - pi**4/(4665600*epsilon**2) + 226097/(483729408*epsilon**2) - 19*f_3/(155520*epsilon**3) - 33007/(67184640*epsilon**3) + 4039/(16796160*epsilon**4) - 31/(466560*epsilon**5) + 1/(116640*epsilon**6)","31116":"-23*f_3**2/(25920*epsilon) - 329*f_3/(103680*epsilon) + 43*f_5/(51840*epsilon) - 79*pi**4/(9331200*epsilon) - pi**6/(1224720*epsilon) + 619/(311040*epsilon) + 191*f_3/(19440*epsilon**2) + 31*f_5/(12960*epsilon**2) - pi**4/(28800*epsilon**2) - 163/(116640*epsilon**2) - f_3/(240*epsilon**3) + 1/(1440*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31117":"-5*f_3**2/(5184*epsilon) - 581*f_3/(103680*epsilon) - 13*f_5/(5760*epsilon) + pi**4/(1866240*epsilon) + pi**6/(4898880*epsilon) + 119/(17280*epsilon) + 37*f_3/(3888*epsilon**2) + 41*f_5/(12960*epsilon**2) - 577/(116640*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 7/(4320*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31118":"-5*f_3**2/(5184*epsilon) - 581*f_3/(103680*epsilon) - 13*f_5/(5760*epsilon) + pi**4/(1866240*epsilon) + pi**6/(4898880*epsilon) + 119/(17280*epsilon) + 37*f_3/(3888*epsilon**2) + 41*f_5/(12960*epsilon**2) - 577/(116640*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 7/(4320*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31119":"29*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 23719/(100776960*epsilon) + pi**4/(746496*epsilon) + 5*f_3/(31104*epsilon**2) - 39967/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 1163/(3359232*epsilon**3) - 1087/(933120*epsilon**4) + 77/(58320*epsilon**5) - 1/(1944*epsilon**6)","31120":"29*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 23719/(100776960*epsilon) + pi**4/(746496*epsilon) + 5*f_3/(31104*epsilon**2) - 39967/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 1163/(3359232*epsilon**3) - 1087/(933120*epsilon**4) + 77/(58320*epsilon**5) - 1/(1944*epsilon**6)","31121":"1819*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) - 2419609/(2418647040*epsilon) - pi**4/(622080*epsilon) - 11*f_3/(6912*epsilon**2) - 23531/(20155392*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 28607/(16796160*epsilon**3) - 2767/(2799360*epsilon**4) + 19/(58320*epsilon**5) - 1/(19440*epsilon**6)","31122":"1819*f_3/(622080*epsilon) + 7*f_5/(34560*epsilon) - 2419609/(2418647040*epsilon) - pi**4/(622080*epsilon) - 11*f_3/(6912*epsilon**2) - 23531/(20155392*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 28607/(16796160*epsilon**3) - 2767/(2799360*epsilon**4) + 19/(58320*epsilon**5) - 1/(19440*epsilon**6)","31123":"-103*f_3/(124416*epsilon) + f_5/(103680*epsilon) + pi**4/(1244160*epsilon) + 311543/(806215680*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 56219/(33592320*epsilon**2) - f_3/(864*epsilon**3) - 62699/(11197440*epsilon**3) + 5033/(933120*epsilon**4) - 227/(77760*epsilon**5) + 1/(1296*epsilon**6)","31124":"-103*f_3/(124416*epsilon) + f_5/(103680*epsilon) + pi**4/(1244160*epsilon) + 311543/(806215680*epsilon) - 19*f_3/(51840*epsilon**2) + pi**4/(207360*epsilon**2) + 56219/(33592320*epsilon**2) - f_3/(864*epsilon**3) - 62699/(11197440*epsilon**3) + 5033/(933120*epsilon**4) - 227/(77760*epsilon**5) + 1/(1296*epsilon**6)","31125":"163*f_3/(69120*epsilon) + 293*f_5/(8640*epsilon) - 49*f_7/(1920*epsilon) - 2276149/(134369280*epsilon) + 19*pi**4/(1382400*epsilon) + 199*f_3/(11520*epsilon**2) - pi**4/(14400*epsilon**2) + 175591/(44789760*epsilon**2) - f_3/(120*epsilon**3) + 2593/(116640*epsilon**3) - 2233/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31126":"163*f_3/(69120*epsilon) + 293*f_5/(8640*epsilon) - 49*f_7/(1920*epsilon) - 2276149/(134369280*epsilon) + 19*pi**4/(1382400*epsilon) + 199*f_3/(11520*epsilon**2) - pi**4/(14400*epsilon**2) + 175591/(44789760*epsilon**2) - f_3/(120*epsilon**3) + 2593/(116640*epsilon**3) - 2233/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31127":"7*f_3**2/(1728*epsilon) - 3587*f_3/(69120*epsilon) + 181*f_5/(3456*epsilon) - 89*pi**4/(1244160*epsilon) + 623/(622080*epsilon) + pi**6/(408240*epsilon) + 2521*f_3/(51840*epsilon**2) - 199*f_5/(4320*epsilon**2) - 1303/(155520*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(10800*epsilon**3) - 1/(360*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31128":"7*f_3**2/(1728*epsilon) - 3587*f_3/(69120*epsilon) + 181*f_5/(3456*epsilon) - 89*pi**4/(1244160*epsilon) + 623/(622080*epsilon) + pi**6/(408240*epsilon) + 2521*f_3/(51840*epsilon**2) - 199*f_5/(4320*epsilon**2) - 1303/(155520*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(10800*epsilon**3) - 1/(360*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31129":"-f_3**2/(1440*epsilon) + 3713*f_3/(207360*epsilon) - 71*f_5/(8640*epsilon) - 80269/(4478976*epsilon) + 413*pi**4/(18662400*epsilon) + pi**6/(362880*epsilon) - 151*f_3/(15552*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(21600*epsilon**2) + 1171/(103680*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 161/(77760*epsilon**3) + f_3/(540*epsilon**4) - 7/(2160*epsilon**4) + 1/(1080*epsilon**5)","31130":"-f_3**2/(1440*epsilon) + 3713*f_3/(207360*epsilon) - 71*f_5/(8640*epsilon) - 80269/(4478976*epsilon) + 413*pi**4/(18662400*epsilon) + pi**6/(362880*epsilon) - 151*f_3/(15552*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(21600*epsilon**2) + 1171/(103680*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 161/(77760*epsilon**3) + f_3/(540*epsilon**4) - 7/(2160*epsilon**4) + 1/(1080*epsilon**5)","31131":"23*f_3**2/(4320*epsilon) + 277*f_3/(20736*epsilon) - 91*f_5/(4320*epsilon) - 159101/(11197440*epsilon) + 557*pi**4/(9331200*epsilon) + pi**6/(116640*epsilon) - 197*f_3/(38880*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(10800*epsilon**2) + 511/(51840*epsilon**2) - f_3/(90*epsilon**3) + pi**4/(32400*epsilon**3) + 269/(38880*epsilon**3) + f_3/(270*epsilon**4) - 7/(1080*epsilon**4) + 1/(540*epsilon**5)","31132":"23*f_3**2/(4320*epsilon) + 277*f_3/(20736*epsilon) - 91*f_5/(4320*epsilon) - 159101/(11197440*epsilon) + 557*pi**4/(9331200*epsilon) + pi**6/(116640*epsilon) - 197*f_3/(38880*epsilon**2) + f_5/(540*epsilon**2) - pi**4/(10800*epsilon**2) + 511/(51840*epsilon**2) - f_3/(90*epsilon**3) + pi**4/(32400*epsilon**3) + 269/(38880*epsilon**3) + f_3/(270*epsilon**4) - 7/(1080*epsilon**4) + 1/(540*epsilon**5)","31133":"8467*f_3/(3732480*epsilon) + 31*f_5/(38880*epsilon) - 57881/(19906560*epsilon) - pi**4/(388800*epsilon) - 77*f_3/(34560*epsilon**2) + pi**4/(777600*epsilon**2) + 875933/(403107840*epsilon**2) + 19*f_3/(25920*epsilon**3) - 5477/(11197440*epsilon**3) - 179/(559872*epsilon**4) + 19/(77760*epsilon**5) - 1/(19440*epsilon**6)","31134":"-f_3**2/(324*epsilon) + 545*f_3/(62208*epsilon) - 229*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) + pi**4/(145800*epsilon) + 269/(103680*epsilon) - f_3/(17280*epsilon**2) + 41*f_5/(6480*epsilon**2) - 23/(4320*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 19/(6480*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31135":"-f_3**2/(324*epsilon) + 545*f_3/(62208*epsilon) - 229*f_5/(25920*epsilon) - 17*pi**6/(9797760*epsilon) + pi**4/(145800*epsilon) + 269/(103680*epsilon) - f_3/(17280*epsilon**2) + 41*f_5/(6480*epsilon**2) - 23/(4320*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 19/(6480*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31136":"-5*f_3**2/(5184*epsilon) + 83*f_3/(62208*epsilon) - 643*f_5/(51840*epsilon) - 11*pi**6/(4898880*epsilon) + pi**4/(145800*epsilon) + 11377/(933120*epsilon) + 7*f_3/(3456*epsilon**2) + 61*f_5/(6480*epsilon**2) - 191/(17280*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 13/(3240*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31137":"-5*f_3**2/(5184*epsilon) + 83*f_3/(62208*epsilon) - 643*f_5/(51840*epsilon) - 11*pi**6/(4898880*epsilon) + pi**4/(145800*epsilon) + 11377/(933120*epsilon) + 7*f_3/(3456*epsilon**2) + 61*f_5/(6480*epsilon**2) - 191/(17280*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 13/(3240*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31138":"11*f_3**2/(8640*epsilon) + 97*f_3/(311040*epsilon) - 317*f_5/(12960*epsilon) - pi**6/(233280*epsilon) + pi**4/(933120*epsilon) + 23039/(933120*epsilon) + 59*f_3/(17280*epsilon**2) + 23*f_5/(1440*epsilon**2) - 533/(25920*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 13/(2160*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31139":"11*f_3**2/(8640*epsilon) + 97*f_3/(311040*epsilon) - 317*f_5/(12960*epsilon) - pi**6/(233280*epsilon) + pi**4/(933120*epsilon) + 23039/(933120*epsilon) + 59*f_3/(17280*epsilon**2) + 23*f_5/(1440*epsilon**2) - 533/(25920*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(64800*epsilon**3) + 13/(2160*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31140":"11*f_3**2/(8640*epsilon) + 611*f_3/(82944*epsilon) - 47*f_5/(17280*epsilon) - 23*pi**6/(6531840*epsilon) - 42401/(14929920*epsilon) - 7*pi**4/(2488320*epsilon) - 1189*f_3/(103680*epsilon**2) + 19*f_5/(8640*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 4547/(276480*epsilon**2) - f_3/(288*epsilon**3) - 401/(41472*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 211/(17280*epsilon**4) + 11/(1440*epsilon**5)","31141":"11*f_3**2/(8640*epsilon) + 611*f_3/(82944*epsilon) - 47*f_5/(17280*epsilon) - 23*pi**6/(6531840*epsilon) - 42401/(14929920*epsilon) - 7*pi**4/(2488320*epsilon) - 1189*f_3/(103680*epsilon**2) + 19*f_5/(8640*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 4547/(276480*epsilon**2) - f_3/(288*epsilon**3) - 401/(41472*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 211/(17280*epsilon**4) + 11/(1440*epsilon**5)","31142":"11*f_3**2/(180*epsilon) + pi**4*f_3/(16200*epsilon) + 7429*f_3/(38880*epsilon) - 2879*f_5/(7776*epsilon) - 59*f_7/(8640*epsilon) - pi**6/(54432*epsilon) - pi**4/(129600*epsilon) + 7631/(77760*epsilon) - 13*f_3**2/(540*epsilon**2) - 59*f_3/(270*epsilon**2) + 10*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 11/(270*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","31143":"11*f_3**2/(180*epsilon) + pi**4*f_3/(16200*epsilon) + 7429*f_3/(38880*epsilon) - 2879*f_5/(7776*epsilon) - 59*f_7/(8640*epsilon) - pi**6/(54432*epsilon) - pi**4/(129600*epsilon) + 7631/(77760*epsilon) - 13*f_3**2/(540*epsilon**2) - 59*f_3/(270*epsilon**2) + 10*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 11/(270*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","31144":"-19*f_3**2/(5760*epsilon) + 48569*f_3/(3732480*epsilon) + 17*f_5/(34560*epsilon) - 162079/(14929920*epsilon) + 49*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) - 1639*f_3/(311040*epsilon**2) - 19*f_5/(4320*epsilon**2) + pi**4/(23040*epsilon**2) + 31933/(7464960*epsilon**2) - 43*f_3/(2592*epsilon**3) - 7*pi**4/(129600*epsilon**3) + 4721/(207360*epsilon**3) + 13*f_3/(1080*epsilon**4) - 959/(51840*epsilon**4) + 19/(4320*epsilon**5)","31145":"-19*f_3**2/(5760*epsilon) + 48569*f_3/(3732480*epsilon) + 17*f_5/(34560*epsilon) - 162079/(14929920*epsilon) + 49*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) - 1639*f_3/(311040*epsilon**2) - 19*f_5/(4320*epsilon**2) + pi**4/(23040*epsilon**2) + 31933/(7464960*epsilon**2) - 43*f_3/(2592*epsilon**3) - 7*pi**4/(129600*epsilon**3) + 4721/(207360*epsilon**3) + 13*f_3/(1080*epsilon**4) - 959/(51840*epsilon**4) + 19/(4320*epsilon**5)","31146":"121*f_3/(174960*epsilon) - 571*f_5/(311040*epsilon) - 181*pi**4/(111974400*epsilon) + 550981/(161243136*epsilon) - 547*f_3/(933120*epsilon**2) - 196117/(134369280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 17*f_3/(77760*epsilon**3) + 3607/(2799360*epsilon**3) - 671/(466560*epsilon**4) + 29/(38880*epsilon**5) - 1/(6480*epsilon**6)","31147":"121*f_3/(174960*epsilon) - 571*f_5/(311040*epsilon) - 181*pi**4/(111974400*epsilon) + 550981/(161243136*epsilon) - 547*f_3/(933120*epsilon**2) - 196117/(134369280*epsilon**2) - 13*pi**4/(9331200*epsilon**2) + 17*f_3/(77760*epsilon**3) + 3607/(2799360*epsilon**3) - 671/(466560*epsilon**4) + 29/(38880*epsilon**5) - 1/(6480*epsilon**6)","31148":"-3241*f_3/(207360*epsilon) + 527*f_5/(34560*epsilon) - pi**4/(414720*epsilon) + 80711/(22394880*epsilon) + 13*f_3/(5760*epsilon**2) - 21847/(14929920*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 631/(622080*epsilon**3) - 7/(25920*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","31149":"-11*f_3**2/(1152*epsilon) + 7097*f_3/(155520*epsilon) + 31*f_5/(3840*epsilon) - 4973/(116640*epsilon) - 13*pi**6/(2177280*epsilon) - 31*pi**4/(777600*epsilon) - 43*f_3/(5184*epsilon**2) - 59*f_5/(2880*epsilon**2) + pi**4/(28800*epsilon**2) + 1949/(77760*epsilon**2) + f_3/(240*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31150":"-2701*f_3/(622080*epsilon) + 101*f_5/(17280*epsilon) - 112339/(67184640*epsilon) + 77*pi**4/(6220800*epsilon) - 83*f_3/(51840*epsilon**2) - pi**4/(103680*epsilon**2) + 18359/(11197440*epsilon**2) + f_3/(864*epsilon**3) - 179/(233280*epsilon**3) + 71/(31104*epsilon**4) - 17/(6480*epsilon**5) + 1/(1080*epsilon**6)","31151":"2801*f_3/(311040*epsilon) - 7*f_5/(2160*epsilon) - 380887/(33592320*epsilon) + 43*pi**4/(1036800*epsilon) + 29*f_3/(51840*epsilon**2) - pi**4/(34560*epsilon**2) + 35141/(22394880*epsilon**2) - f_3/(864*epsilon**3) + 7277/(3732480*epsilon**3) + 41/(62208*epsilon**4) - 37/(25920*epsilon**5) + 1/(2160*epsilon**6)","31152":"269*f_3/(103680*epsilon) + 451*f_5/(34560*epsilon) - 2432309/(134369280*epsilon) + 17*pi**4/(1382400*epsilon) + 167*f_3/(34560*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 9695/(1119744*epsilon**2) - 17*f_3/(2880*epsilon**3) + 13439/(1866240*epsilon**3) - 1421/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31153":"269*f_3/(103680*epsilon) + 451*f_5/(34560*epsilon) - 2432309/(134369280*epsilon) + 17*pi**4/(1382400*epsilon) + 167*f_3/(34560*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 9695/(1119744*epsilon**2) - 17*f_3/(2880*epsilon**3) + 13439/(1866240*epsilon**3) - 1421/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31154":"13*f_3**2/(4320*epsilon) - 2567*f_3/(233280*epsilon) - 41*f_5/(17280*epsilon) - 19*pi**6/(3265920*epsilon) - 71*pi**4/(1866240*epsilon) + 30619/(1399680*epsilon) + 233*f_3/(38880*epsilon**2) + 7*f_5/(720*epsilon**2) - 4487/(466560*epsilon**2) + pi**4/(103680*epsilon**2) + 43*f_3/(2592*epsilon**3) - 181/(19440*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","31155":"13*f_3**2/(4320*epsilon) - 2567*f_3/(233280*epsilon) - 41*f_5/(17280*epsilon) - 19*pi**6/(3265920*epsilon) - 71*pi**4/(1866240*epsilon) + 30619/(1399680*epsilon) + 233*f_3/(38880*epsilon**2) + 7*f_5/(720*epsilon**2) - 4487/(466560*epsilon**2) + pi**4/(103680*epsilon**2) + 43*f_3/(2592*epsilon**3) - 181/(19440*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","31156":"-7*f_3**2/(360*epsilon) + 26237*f_3/(622080*epsilon) + 137*f_5/(17280*epsilon) - 934847/(22394880*epsilon) + 791*pi**4/(18662400*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(15552*epsilon**2) - 17*f_5/(1440*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 5963/(311040*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 431/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","31157":"-7*f_3**2/(360*epsilon) + 26237*f_3/(622080*epsilon) + 137*f_5/(17280*epsilon) - 934847/(22394880*epsilon) + 791*pi**4/(18662400*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(15552*epsilon**2) - 17*f_5/(1440*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 5963/(311040*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 431/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","31158":"-11*f_3**2/(4320*epsilon) - 12563*f_3/(155520*epsilon) + pi**4*f_3/(64800*epsilon) + 7207*f_5/(77760*epsilon) - 79*f_7/(8640*epsilon) - 11*pi**4/(518400*epsilon) + 5*pi**6/(326592*epsilon) + f_3**2/(1080*epsilon**2) + 179*f_3/(1440*epsilon**2) - 7*f_5/(48*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31159":"-11*f_3**2/(4320*epsilon) - 12563*f_3/(155520*epsilon) + pi**4*f_3/(64800*epsilon) + 7207*f_5/(77760*epsilon) - 79*f_7/(8640*epsilon) - 11*pi**4/(518400*epsilon) + 5*pi**6/(326592*epsilon) + f_3**2/(1080*epsilon**2) + 179*f_3/(1440*epsilon**2) - 7*f_5/(48*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31160":"-11*f_3**2/(1728*epsilon) + 4397*f_3/(311040*epsilon) + 13*f_5/(1440*epsilon) - 43121/(2239488*epsilon) + pi**6/(1632960*epsilon) + pi**4/(124416*epsilon) - 187*f_3/(25920*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(28800*epsilon**2) + 46723/(3732480*epsilon**2) - f_3/(240*epsilon**3) + 527/(311040*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 143/(25920*epsilon**4) + 1/(432*epsilon**5)","31161":"-11*f_3**2/(1728*epsilon) + 4397*f_3/(311040*epsilon) + 13*f_5/(1440*epsilon) - 43121/(2239488*epsilon) + pi**6/(1632960*epsilon) + pi**4/(124416*epsilon) - 187*f_3/(25920*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(28800*epsilon**2) + 46723/(3732480*epsilon**2) - f_3/(240*epsilon**3) + 527/(311040*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 143/(25920*epsilon**4) + 1/(432*epsilon**5)","31162":"19*f_3**2/(2160*epsilon) - 50653*f_3/(622080*epsilon) + 209*f_5/(2880*epsilon) - 137*pi**4/(2073600*epsilon) + pi**6/(466560*epsilon) + 18799/(1866240*epsilon) + 155*f_3/(3456*epsilon**2) - 197*f_5/(4320*epsilon**2) - 23/(3456*epsilon**2) - pi**4/(518400*epsilon**2) + f_3/(80*epsilon**3) - pi**4/(21600*epsilon**3) - 7/(2160*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31163":"19*f_3**2/(2160*epsilon) - 50653*f_3/(622080*epsilon) + 209*f_5/(2880*epsilon) - 137*pi**4/(2073600*epsilon) + pi**6/(466560*epsilon) + 18799/(1866240*epsilon) + 155*f_3/(3456*epsilon**2) - 197*f_5/(4320*epsilon**2) - 23/(3456*epsilon**2) - pi**4/(518400*epsilon**2) + f_3/(80*epsilon**3) - pi**4/(21600*epsilon**3) - 7/(2160*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31164":"-f_3**2/(960*epsilon) + 1055*f_3/(248832*epsilon) + f_5/(192*epsilon) - 135253/(14929920*epsilon) + pi**6/(2177280*epsilon) + pi**4/(30720*epsilon) - 67*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 15317/(829440*epsilon**2) - f_3/(288*epsilon**3) - 41/(23040*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 103/(17280*epsilon**4) + 1/(480*epsilon**5)","31165":"-f_3**2/(960*epsilon) + 1055*f_3/(248832*epsilon) + f_5/(192*epsilon) - 135253/(14929920*epsilon) + pi**6/(2177280*epsilon) + pi**4/(30720*epsilon) - 67*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 7*pi**4/(207360*epsilon**2) + 15317/(829440*epsilon**2) - f_3/(288*epsilon**3) - 41/(23040*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 103/(17280*epsilon**4) + 1/(480*epsilon**5)","31166":"-17*f_3**2/(1728*epsilon) - 3289*f_3/(77760*epsilon) + 353*f_5/(5760*epsilon) - 19*pi**6/(3265920*epsilon) - pi**4/(24300*epsilon) + 289/(23328*epsilon) + 529*f_3/(12960*epsilon**2) - 217*f_5/(4320*epsilon**2) + 77/(38880*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 7/(1080*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31167":"f_3**2/(180*epsilon) - 11189*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 4927*f_5/(38880*epsilon) + 559*f_7/(17280*epsilon) + 31*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 23*f_3/(180*epsilon**2) - 19*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31168":"f_3**2/(180*epsilon) - 11189*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 4927*f_5/(38880*epsilon) + 559*f_7/(17280*epsilon) + 31*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 23*f_3/(180*epsilon**2) - 19*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31169":"4537*f_3/(207360*epsilon) + 37*f_5/(8640*epsilon) - 6563857/(268738560*epsilon) + pi**4/(172800*epsilon) + 13*f_3/(8640*epsilon**2) - pi**4/(28800*epsilon**2) + 82553/(4478976*epsilon**2) - f_3/(240*epsilon**3) + 12293/(1866240*epsilon**3) - 1157/(155520*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31170":"4537*f_3/(207360*epsilon) + 37*f_5/(8640*epsilon) - 6563857/(268738560*epsilon) + pi**4/(172800*epsilon) + 13*f_3/(8640*epsilon**2) - pi**4/(28800*epsilon**2) + 82553/(4478976*epsilon**2) - f_3/(240*epsilon**3) + 12293/(1866240*epsilon**3) - 1157/(155520*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31171":"41*f_3**2/(3456*epsilon) + 17627*f_3/(155520*epsilon) - 139*f_5/(1920*epsilon) - 29207/(466560*epsilon) - 149*pi**6/(6531840*epsilon) + 11*pi**4/(194400*epsilon) - 373*f_3/(5184*epsilon**2) + 373*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 2759/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(864*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31172":"-787*f_3/(34560*epsilon) + 683*f_5/(17280*epsilon) - 25337/(2239488*epsilon) - 7*pi**4/(345600*epsilon) + f_3/(8640*epsilon**2) - pi**4/(172800*epsilon**2) + 2053/(1492992*epsilon**2) - f_3/(1440*epsilon**3) - 91/(311040*epsilon**3) - 5/(2592*epsilon**4) + 11/(2160*epsilon**5) - 1/(360*epsilon**6)","31173":"91*f_3/(20736*epsilon) + f_5/(576*epsilon) - 232093/(67184640*epsilon) + pi**4/(115200*epsilon) - 47*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 6151/(4199040*epsilon**2) - f_3/(1440*epsilon**3) + 41/(174960*epsilon**3) + 23/(5760*epsilon**4) - 103/(19440*epsilon**5) + 7/(3240*epsilon**6)","31174":"91*f_3/(20736*epsilon) + f_5/(576*epsilon) - 232093/(67184640*epsilon) + pi**4/(115200*epsilon) - 47*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 6151/(4199040*epsilon**2) - f_3/(1440*epsilon**3) + 41/(174960*epsilon**3) + 23/(5760*epsilon**4) - 103/(19440*epsilon**5) + 7/(3240*epsilon**6)","31175":"-941*f_3/(207360*epsilon) + 101*f_5/(6912*epsilon) - 49*f_7/(1920*epsilon) + pi**4/(230400*epsilon) + 309431/(67184640*epsilon) + 53*f_3/(3456*epsilon**2) - 151499/(8957952*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 11*f_3/(2880*epsilon**3) + 33761/(1866240*epsilon**3) - 571/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31176":"-941*f_3/(207360*epsilon) + 101*f_5/(6912*epsilon) - 49*f_7/(1920*epsilon) + pi**4/(230400*epsilon) + 309431/(67184640*epsilon) + 53*f_3/(3456*epsilon**2) - 151499/(8957952*epsilon**2) - 11*pi**4/(345600*epsilon**2) - 11*f_3/(2880*epsilon**3) + 33761/(1866240*epsilon**3) - 571/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31177":"487*f_3/(622080*epsilon) + 29*f_5/(51840*epsilon) - 7*pi**4/(3110400*epsilon) + 225131/(806215680*epsilon) - 151*f_3/(103680*epsilon**2) + 15967/(67184640*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 19601/(11197440*epsilon**3) + 41/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31178":"487*f_3/(622080*epsilon) + 29*f_5/(51840*epsilon) - 7*pi**4/(3110400*epsilon) + 225131/(806215680*epsilon) - 151*f_3/(103680*epsilon**2) + 15967/(67184640*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 19601/(11197440*epsilon**3) + 41/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31179":"-1001*f_3/(207360*epsilon) + 5*f_5/(144*epsilon) - 7328929/(268738560*epsilon) + 7*pi**4/(345600*epsilon) + 7*f_3/(1728*epsilon**2) - pi**4/(17280*epsilon**2) + 341053/(22394880*epsilon**2) - f_3/(144*epsilon**3) + 12293/(1866240*epsilon**3) - 941/(155520*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31180":"287*f_3/(155520*epsilon) + 613*f_5/(103680*epsilon) - 256351/(25194240*epsilon) + 17*pi**4/(777600*epsilon) - 7*f_3/(1152*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 1168141/(134369280*epsilon**2) + 31*f_3/(8640*epsilon**3) - 12119/(2239488*epsilon**3) + 623/(186624*epsilon**4) - 157/(77760*epsilon**5) + 1/(1620*epsilon**6)","31181":"287*f_3/(155520*epsilon) + 613*f_5/(103680*epsilon) - 256351/(25194240*epsilon) + 17*pi**4/(777600*epsilon) - 7*f_3/(1152*epsilon**2) - 19*pi**4/(1036800*epsilon**2) + 1168141/(134369280*epsilon**2) + 31*f_3/(8640*epsilon**3) - 12119/(2239488*epsilon**3) + 623/(186624*epsilon**4) - 157/(77760*epsilon**5) + 1/(1620*epsilon**6)","31182":"89*f_3/(25920*epsilon) - f_5/(8640*epsilon) - 409219/(40310784*epsilon) + 53*pi**4/(1036800*epsilon) - 373*f_3/(51840*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 776597/(67184640*epsilon**2) + 7*f_3/(1440*epsilon**3) - 61861/(11197440*epsilon**3) + 1753/(933120*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","31183":"337*f_3/(622080*epsilon) - pi**4/(3110400*epsilon) + 9667/(268738560*epsilon) - 11*f_3/(6480*epsilon**2) - 11987/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(1440*epsilon**3) + 8293/(5598720*epsilon**3) - 277/(186624*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","31184":"337*f_3/(622080*epsilon) - pi**4/(3110400*epsilon) + 9667/(268738560*epsilon) - 11*f_3/(6480*epsilon**2) - 11987/(44789760*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(1440*epsilon**3) + 8293/(5598720*epsilon**3) - 277/(186624*epsilon**4) + 7/(9720*epsilon**5) - 1/(6480*epsilon**6)","31185":"-59*f_3/(103680*epsilon) + 13*f_5/(34560*epsilon) - 547921/(806215680*epsilon) + pi**4/(194400*epsilon) + f_3/(2592*epsilon**2) + pi**4/(345600*epsilon**2) + 62321/(33592320*epsilon**2) - f_3/(720*epsilon**3) - 11287/(2239488*epsilon**3) + 4817/(933120*epsilon**4) - 227/(77760*epsilon**5) + 1/(1296*epsilon**6)","31186":"-59*f_3/(103680*epsilon) + 13*f_5/(34560*epsilon) - 547921/(806215680*epsilon) + pi**4/(194400*epsilon) + f_3/(2592*epsilon**2) + pi**4/(345600*epsilon**2) + 62321/(33592320*epsilon**2) - f_3/(720*epsilon**3) - 11287/(2239488*epsilon**3) + 4817/(933120*epsilon**4) - 227/(77760*epsilon**5) + 1/(1296*epsilon**6)","31187":"f_3**2/(5760*epsilon) + 437*f_3/(622080*epsilon) - 11*f_5/(38880*epsilon) - 39271/(13436928*epsilon) - pi**6/(8709120*epsilon) + 943*pi**4/(223948800*epsilon) - 653*f_3/(311040*epsilon**2) + f_5/(2592*epsilon**2) - 31*pi**4/(3732480*epsilon**2) + 9821/(1658880*epsilon**2) + 53*f_3/(15552*epsilon**3) - 1643/(207360*epsilon**3) + pi**4/(124416*epsilon**3) - 11*f_3/(5184*epsilon**4) + 385/(62208*epsilon**4) - 5/(2592*epsilon**5)","31188":"f_3**2/(5760*epsilon) + 437*f_3/(622080*epsilon) - 11*f_5/(38880*epsilon) - 39271/(13436928*epsilon) - pi**6/(8709120*epsilon) + 943*pi**4/(223948800*epsilon) - 653*f_3/(311040*epsilon**2) + f_5/(2592*epsilon**2) - 31*pi**4/(3732480*epsilon**2) + 9821/(1658880*epsilon**2) + 53*f_3/(15552*epsilon**3) - 1643/(207360*epsilon**3) + pi**4/(124416*epsilon**3) - 11*f_3/(5184*epsilon**4) + 385/(62208*epsilon**4) - 5/(2592*epsilon**5)","31189":"-23*f_3**2/(2160*epsilon) - 331*f_3/(19440*epsilon) + pi**4*f_3/(16200*epsilon) - 11*f_5/(1944*epsilon) + 323*f_7/(17280*epsilon) - 23*pi**4/(64800*epsilon) + pi**6/(20412*epsilon) + f_3**2/(108*epsilon**2) - 11*f_3/(270*epsilon**2) + 5*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31190":"-23*f_3**2/(2160*epsilon) - 331*f_3/(19440*epsilon) + pi**4*f_3/(16200*epsilon) - 11*f_5/(1944*epsilon) + 323*f_7/(17280*epsilon) - 23*pi**4/(64800*epsilon) + pi**6/(20412*epsilon) + f_3**2/(108*epsilon**2) - 11*f_3/(270*epsilon**2) + 5*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31191":"17*f_3**2/(960*epsilon) - 4621*f_3/(186624*epsilon) - 317*f_5/(17280*epsilon) - 19*pi**6/(1088640*epsilon) - 217*pi**4/(9331200*epsilon) + 27109/(559872*epsilon) + 65*f_3/(3888*epsilon**2) + 59*f_5/(2160*epsilon**2) - 127/(5832*epsilon**2) - pi**4/(32400*epsilon**2) + 19*f_3/(1620*epsilon**3) - 13/(1215*epsilon**3) + pi**4/(32400*epsilon**3) - 2*f_3/(135*epsilon**4) + 2/(405*epsilon**4)","31192":"17*f_3**2/(960*epsilon) - 4621*f_3/(186624*epsilon) - 317*f_5/(17280*epsilon) - 19*pi**6/(1088640*epsilon) - 217*pi**4/(9331200*epsilon) + 27109/(559872*epsilon) + 65*f_3/(3888*epsilon**2) + 59*f_5/(2160*epsilon**2) - 127/(5832*epsilon**2) - pi**4/(32400*epsilon**2) + 19*f_3/(1620*epsilon**3) - 13/(1215*epsilon**3) + pi**4/(32400*epsilon**3) - 2*f_3/(135*epsilon**4) + 2/(405*epsilon**4)","31193":"-f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 683*f_3/(7776*epsilon) - 971*f_5/(7776*epsilon) + 53*f_7/(1920*epsilon) - 829/(77760*epsilon) - pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + f_3**2/(270*epsilon**2) - 19*f_3/(135*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) - 1/(540*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","31194":"-f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 683*f_3/(7776*epsilon) - 971*f_5/(7776*epsilon) + 53*f_7/(1920*epsilon) - 829/(77760*epsilon) - pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + f_3**2/(270*epsilon**2) - 19*f_3/(135*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) - 1/(540*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3) + 1/(270*epsilon**3)","31195":"-5*f_3**2/(432*epsilon) - 2411*f_3/(155520*epsilon) + 79*f_5/(1080*epsilon) - 14017/(466560*epsilon) - 17*pi**6/(1632960*epsilon) - 49*pi**4/(1555200*epsilon) + 101*f_3/(6480*epsilon**2) - 101*f_5/(2160*epsilon**2) + pi**4/(14400*epsilon**2) + 457/(19440*epsilon**2) + f_3/(120*epsilon**3) - 7/(720*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31196":"-5*f_3**2/(432*epsilon) - 2411*f_3/(155520*epsilon) + 79*f_5/(1080*epsilon) - 14017/(466560*epsilon) - 17*pi**6/(1632960*epsilon) - 49*pi**4/(1555200*epsilon) + 101*f_3/(6480*epsilon**2) - 101*f_5/(2160*epsilon**2) + pi**4/(14400*epsilon**2) + 457/(19440*epsilon**2) + f_3/(120*epsilon**3) - 7/(720*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31197":"7*f_3**2/(720*epsilon) - 1357*f_3/(31104*epsilon) + 8*f_5/(135*epsilon) - 953/(58320*epsilon) - 91*pi**4/(1555200*epsilon) + pi**6/(544320*epsilon) + 287*f_3/(6480*epsilon**2) - 7*f_5/(120*epsilon**2) + pi**4/(14400*epsilon**2) + 49/(4860*epsilon**2) + f_3/(120*epsilon**3) - 13/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31198":"7*f_3**2/(720*epsilon) - 1357*f_3/(31104*epsilon) + 8*f_5/(135*epsilon) - 953/(58320*epsilon) - 91*pi**4/(1555200*epsilon) + pi**6/(544320*epsilon) + 287*f_3/(6480*epsilon**2) - 7*f_5/(120*epsilon**2) + pi**4/(14400*epsilon**2) + 49/(4860*epsilon**2) + f_3/(120*epsilon**3) - 13/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31199":"-563*f_3/(373248*epsilon) - 17*f_5/(51840*epsilon) + 59*pi**4/(9331200*epsilon) + 1351681/(483729408*epsilon) + 133*f_3/(622080*epsilon**2) - 2447741/(806215680*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(10368*epsilon**3) + 9175/(3359232*epsilon**3) - 5869/(2799360*epsilon**4) + 259/(233280*epsilon**5) - 11/(38880*epsilon**6)","31200":"-563*f_3/(373248*epsilon) - 17*f_5/(51840*epsilon) + 59*pi**4/(9331200*epsilon) + 1351681/(483729408*epsilon) + 133*f_3/(622080*epsilon**2) - 2447741/(806215680*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(10368*epsilon**3) + 9175/(3359232*epsilon**3) - 5869/(2799360*epsilon**4) + 259/(233280*epsilon**5) - 11/(38880*epsilon**6)","31201":"103*f_3/(116640*epsilon) + 19*f_5/(20736*epsilon) - pi**4/(746496*epsilon) + 2543531/(2418647040*epsilon) - 167*f_3/(311040*epsilon**2) - 139949/(50388480*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + f_3/(3240*epsilon**3) + 37463/(16796160*epsilon**3) - 2983/(2799360*epsilon**4) + 19/(58320*epsilon**5) - 1/(19440*epsilon**6)","31202":"-f_3**2/(864*epsilon) - f_3/(103680*epsilon) - 11*f_5/(1920*epsilon) - 31*pi**4/(9331200*epsilon) - pi**6/(3265920*epsilon) + 1019/(186624*epsilon) + 37*f_3/(3888*epsilon**2) + f_5/(360*epsilon**2) - 451/(116640*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(12960*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31203":"-f_3**2/(864*epsilon) - f_3/(103680*epsilon) - 11*f_5/(1920*epsilon) - 31*pi**4/(9331200*epsilon) - pi**6/(3265920*epsilon) + 1019/(186624*epsilon) + 37*f_3/(3888*epsilon**2) + f_5/(360*epsilon**2) - 451/(116640*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 17/(12960*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31204":"691*f_3/(622080*epsilon) + 29*f_5/(51840*epsilon) - 2933591/(806215680*epsilon) - 13*pi**4/(2073600*epsilon) + f_3/(4320*epsilon**2) + pi**4/(129600*epsilon**2) + 367/(52488*epsilon**2) - 7*f_3/(8640*epsilon**3) - 59959/(11197440*epsilon**3) + 2461/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31205":"691*f_3/(622080*epsilon) + 29*f_5/(51840*epsilon) - 2933591/(806215680*epsilon) - 13*pi**4/(2073600*epsilon) + f_3/(4320*epsilon**2) + pi**4/(129600*epsilon**2) + 367/(52488*epsilon**2) - 7*f_3/(8640*epsilon**3) - 59959/(11197440*epsilon**3) + 2461/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31206":"-55*f_3/(41472*epsilon) + f_5/(2592*epsilon) + pi**4/(82944*epsilon) + 869387/(403107840*epsilon) + f_3/(1440*epsilon**2) - 48863/(13436928*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 451/(1119744*epsilon**3) + 1307/(466560*epsilon**4) - 83/(38880*epsilon**5) + 1/(1620*epsilon**6)","31207":"-55*f_3/(41472*epsilon) + f_5/(2592*epsilon) + pi**4/(82944*epsilon) + 869387/(403107840*epsilon) + f_3/(1440*epsilon**2) - 48863/(13436928*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 451/(1119744*epsilon**3) + 1307/(466560*epsilon**4) - 83/(38880*epsilon**5) + 1/(1620*epsilon**6)","31208":"-67*f_3**2/(51840*epsilon) - 131*f_3/(25920*epsilon) - 73*f_5/(34560*epsilon) - pi**6/(19595520*epsilon) + 7*pi**4/(4665600*epsilon) + 7211/(933120*epsilon) + 749*f_3/(77760*epsilon**2) + 77*f_5/(25920*epsilon**2) - 247/(46656*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(6480*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31209":"-67*f_3**2/(51840*epsilon) - 131*f_3/(25920*epsilon) - 73*f_5/(34560*epsilon) - pi**6/(19595520*epsilon) + 7*pi**4/(4665600*epsilon) + 7211/(933120*epsilon) + 749*f_3/(77760*epsilon**2) + 77*f_5/(25920*epsilon**2) - 247/(46656*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(6480*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31210":"887*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 248453/(322486272*epsilon) - 73*pi**4/(18662400*epsilon) + 7*f_3/(124416*epsilon**2) + pi**4/(622080*epsilon**2) + 41969/(89579520*epsilon**2) - f_3/(10368*epsilon**3) + 6277/(11197440*epsilon**3) - 133/(116640*epsilon**4) + 1/(1215*epsilon**5) - 1/(4320*epsilon**6)","31211":"887*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 248453/(322486272*epsilon) - 73*pi**4/(18662400*epsilon) + 7*f_3/(124416*epsilon**2) + pi**4/(622080*epsilon**2) + 41969/(89579520*epsilon**2) - f_3/(10368*epsilon**3) + 6277/(11197440*epsilon**3) - 133/(116640*epsilon**4) + 1/(1215*epsilon**5) - 1/(4320*epsilon**6)","31212":"-1175*f_3/(1492992*epsilon) - 97*f_5/(207360*epsilon) - pi**4/(2332800*epsilon) + 15058573/(9674588160*epsilon) - 7*f_3/(311040*epsilon**2) - 597157/(806215680*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 55153/(67184640*epsilon**3) - 2369/(2799360*epsilon**4) + 211/(466560*epsilon**5) - 1/(9720*epsilon**6)","31213":"-1175*f_3/(1492992*epsilon) - 97*f_5/(207360*epsilon) - pi**4/(2332800*epsilon) + 15058573/(9674588160*epsilon) - 7*f_3/(311040*epsilon**2) - 597157/(806215680*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 55153/(67184640*epsilon**3) - 2369/(2799360*epsilon**4) + 211/(466560*epsilon**5) - 1/(9720*epsilon**6)","31214":"-1919*f_3/(622080*epsilon) - 11*f_5/(17280*epsilon) + 19*pi**4/(2073600*epsilon) + 1269769/(806215680*epsilon) + f_3/(1728*epsilon**2) + pi**4/(129600*epsilon**2) + 6607/(2099520*epsilon**2) - 7*f_3/(8640*epsilon**3) - 9227/(2239488*epsilon**3) + 449/(186624*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31215":"-1919*f_3/(622080*epsilon) - 11*f_5/(17280*epsilon) + 19*pi**4/(2073600*epsilon) + 1269769/(806215680*epsilon) + f_3/(1728*epsilon**2) + pi**4/(129600*epsilon**2) + 6607/(2099520*epsilon**2) - 7*f_3/(8640*epsilon**3) - 9227/(2239488*epsilon**3) + 449/(186624*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31216":"5681*f_3/(207360*epsilon) + 2113*f_5/(34560*epsilon) - 49*f_7/(960*epsilon) - 2419837/(67184640*epsilon) - 61*pi**4/(2073600*epsilon) + 451*f_3/(17280*epsilon**2) - 19*pi**4/(345600*epsilon**2) - 104743/(44789760*epsilon**2) - 19*f_3/(2880*epsilon**3) + 32141/(1866240*epsilon**3) - 517/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31217":"-f_3**2/(1080*epsilon) + 881*f_3/(41472*epsilon) + 29*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 41*pi**4/(414720*epsilon) - 227491/(67184640*epsilon) + pi**6/(326592*epsilon) + 67*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) - 616663/(44789760*epsilon**2) + pi**4/(7680*epsilon**2) - 7*f_3/(576*epsilon**3) + 19613/(1866240*epsilon**3) - 301/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31218":"-f_3**2/(1080*epsilon) + 881*f_3/(41472*epsilon) + 29*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 41*pi**4/(414720*epsilon) - 227491/(67184640*epsilon) + pi**6/(326592*epsilon) + 67*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) - 616663/(44789760*epsilon**2) + pi**4/(7680*epsilon**2) - 7*f_3/(576*epsilon**3) + 19613/(1866240*epsilon**3) - 301/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31219":"-31*f_3/(20736*epsilon) + 7*pi**4/(1555200*epsilon) + 50461/(67184640*epsilon) + 73*f_3/(17280*epsilon**2) - 277/(139968*epsilon**2) - 7*pi**4/(518400*epsilon**2) - f_3/(2160*epsilon**3) - 2501/(933120*epsilon**3) + 691/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","31220":"-31*f_3/(20736*epsilon) + 7*pi**4/(1555200*epsilon) + 50461/(67184640*epsilon) + 73*f_3/(17280*epsilon**2) - 277/(139968*epsilon**2) - 7*pi**4/(518400*epsilon**2) - f_3/(2160*epsilon**3) - 2501/(933120*epsilon**3) + 691/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","31221":"-493*f_3/(51840*epsilon) - f_5/(288*epsilon) - 19*pi**4/(1036800*epsilon) + 682043/(67184640*epsilon) + f_3/(72*epsilon**2) - 479477/(67184640*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(180*epsilon**3) - 3823/(2799360*epsilon**3) + 131/(38880*epsilon**4) - 31/(19440*epsilon**5) + 1/(3240*epsilon**6)","31222":"-493*f_3/(51840*epsilon) - f_5/(288*epsilon) - 19*pi**4/(1036800*epsilon) + 682043/(67184640*epsilon) + f_3/(72*epsilon**2) - 479477/(67184640*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(180*epsilon**3) - 3823/(2799360*epsilon**3) + 131/(38880*epsilon**4) - 31/(19440*epsilon**5) + 1/(3240*epsilon**6)","31223":"f_3**2/(2160*epsilon) + 12809*f_3/(622080*epsilon) + 143*f_5/(6912*epsilon) - 3453757/(67184640*epsilon) + 7*pi**4/(691200*epsilon) + pi**6/(326592*epsilon) - 29*f_3/(640*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(207360*epsilon**2) + 2605337/(44789760*epsilon**2) + 35*f_3/(1728*epsilon**3) - 40147/(1866240*epsilon**3) + 59/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31224":"f_3**2/(2160*epsilon) + 12809*f_3/(622080*epsilon) + 143*f_5/(6912*epsilon) - 3453757/(67184640*epsilon) + 7*pi**4/(691200*epsilon) + pi**6/(326592*epsilon) - 29*f_3/(640*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(207360*epsilon**2) + 2605337/(44789760*epsilon**2) + 35*f_3/(1728*epsilon**3) - 40147/(1866240*epsilon**3) + 59/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31225":"-31*f_3/(20736*epsilon) + 7*pi**4/(1555200*epsilon) + 50461/(67184640*epsilon) + 73*f_3/(17280*epsilon**2) - 277/(139968*epsilon**2) - 7*pi**4/(518400*epsilon**2) - f_3/(2160*epsilon**3) - 2501/(933120*epsilon**3) + 691/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","31226":"-31*f_3/(20736*epsilon) + 7*pi**4/(1555200*epsilon) + 50461/(67184640*epsilon) + 73*f_3/(17280*epsilon**2) - 277/(139968*epsilon**2) - 7*pi**4/(518400*epsilon**2) - f_3/(2160*epsilon**3) - 2501/(933120*epsilon**3) + 691/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","31227":"769*f_3/(1244160*epsilon) - 7*f_5/(11520*epsilon) + 13*pi**4/(3110400*epsilon) + 2838797/(1612431360*epsilon) - 11*f_3/(10368*epsilon**2) - 131489/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 13129/(11197440*epsilon**3) + 743/(186624*epsilon**4) - 79/(19440*epsilon**5) + 1/(648*epsilon**6)","31228":"769*f_3/(1244160*epsilon) - 7*f_5/(11520*epsilon) + 13*pi**4/(3110400*epsilon) + 2838797/(1612431360*epsilon) - 11*f_3/(10368*epsilon**2) - 131489/(134369280*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 13129/(11197440*epsilon**3) + 743/(186624*epsilon**4) - 79/(19440*epsilon**5) + 1/(648*epsilon**6)","31229":"-f_3/(1080*epsilon) - 39967/(134369280*epsilon) + 11*pi**4/(2073600*epsilon) + 13*f_3/(11520*epsilon**2) - pi**4/(115200*epsilon**2) + 6473/(22394880*epsilon**2) + f_3/(1440*epsilon**3) - 71/(93312*epsilon**3) + 1391/(311040*epsilon**4) - 47/(6480*epsilon**5) + 1/(240*epsilon**6)","31230":"-f_3/(1080*epsilon) - 39967/(134369280*epsilon) + 11*pi**4/(2073600*epsilon) + 13*f_3/(11520*epsilon**2) - pi**4/(115200*epsilon**2) + 6473/(22394880*epsilon**2) + f_3/(1440*epsilon**3) - 71/(93312*epsilon**3) + 1391/(311040*epsilon**4) - 47/(6480*epsilon**5) + 1/(240*epsilon**6)","31231":"-f_3**2/(4320*epsilon) + 341*f_3/(23040*epsilon) + 43*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 451921/(134369280*epsilon) - pi**4/(30720*epsilon) + pi**6/(326592*epsilon) + 3*f_3/(256*epsilon**2) - f_5/(216*epsilon**2) - 377801/(44789760*epsilon**2) + pi**4/(14400*epsilon**2) - 7*f_3/(360*epsilon**3) + 235/(11664*epsilon**3) - 1801/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31232":"-f_3**2/(4320*epsilon) + 341*f_3/(23040*epsilon) + 43*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 451921/(134369280*epsilon) - pi**4/(30720*epsilon) + pi**6/(326592*epsilon) + 3*f_3/(256*epsilon**2) - f_5/(216*epsilon**2) - 377801/(44789760*epsilon**2) + pi**4/(14400*epsilon**2) - 7*f_3/(360*epsilon**3) + 235/(11664*epsilon**3) - 1801/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31233":"-3617*f_3/(155520*epsilon) - 11*f_5/(1728*epsilon) - 23*pi**4/(3110400*epsilon) + 541321/(14929920*epsilon) + 2273*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 30617/(622080*epsilon**2) - 47*pi**4/(518400*epsilon**2) - 3*f_3/(80*epsilon**3) + pi**4/(10800*epsilon**3) + 101/(2880*epsilon**3) + f_3/(90*epsilon**4) - 73/(4320*epsilon**4) + 1/(240*epsilon**5)","31234":"-3617*f_3/(155520*epsilon) - 11*f_5/(1728*epsilon) - 23*pi**4/(3110400*epsilon) + 541321/(14929920*epsilon) + 2273*f_3/(51840*epsilon**2) + 13*f_5/(1440*epsilon**2) - 30617/(622080*epsilon**2) - 47*pi**4/(518400*epsilon**2) - 3*f_3/(80*epsilon**3) + pi**4/(10800*epsilon**3) + 101/(2880*epsilon**3) + f_3/(90*epsilon**4) - 73/(4320*epsilon**4) + 1/(240*epsilon**5)","31235":"-31*f_3**2/(4320*epsilon) + 1669*f_3/(207360*epsilon) + 113*f_5/(4320*epsilon) - 35551/(1492992*epsilon) - 23*pi**6/(3265920*epsilon) + 251*pi**4/(6220800*epsilon) + 193*f_3/(25920*epsilon**2) - 23*f_5/(4320*epsilon**2) - pi**4/(9600*epsilon**2) + 1007/(103680*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 191/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","31236":"-31*f_3**2/(4320*epsilon) + 1669*f_3/(207360*epsilon) + 113*f_5/(4320*epsilon) - 35551/(1492992*epsilon) - 23*pi**6/(3265920*epsilon) + 251*pi**4/(6220800*epsilon) + 193*f_3/(25920*epsilon**2) - 23*f_5/(4320*epsilon**2) - pi**4/(9600*epsilon**2) + 1007/(103680*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 191/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","31237":"f_3**2/(864*epsilon) + 353*f_3/(124416*epsilon) + 41*f_5/(4320*epsilon) - 2052517/(134369280*epsilon) - 19*pi**4/(4147200*epsilon) + pi**6/(326592*epsilon) - 49*f_3/(2304*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(259200*epsilon**2) + 1400167/(44789760*epsilon**2) + 11*f_3/(540*epsilon**3) - 2609/(116640*epsilon**3) + 71/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31238":"f_3**2/(864*epsilon) + 353*f_3/(124416*epsilon) + 41*f_5/(4320*epsilon) - 2052517/(134369280*epsilon) - 19*pi**4/(4147200*epsilon) + pi**6/(326592*epsilon) - 49*f_3/(2304*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(259200*epsilon**2) + 1400167/(44789760*epsilon**2) + 11*f_3/(540*epsilon**3) - 2609/(116640*epsilon**3) + 71/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31239":"-f_3**2/(432*epsilon) - 18677*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 8437*f_5/(38880*epsilon) + 1091*f_7/(17280*epsilon) + 11*pi**4/(259200*epsilon) + pi**6/(81648*epsilon) + f_3**2/(135*epsilon**2) + 47*f_3/(270*epsilon**2) - 2*f_5/(9*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31240":"-f_3**2/(432*epsilon) - 18677*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 8437*f_5/(38880*epsilon) + 1091*f_7/(17280*epsilon) + 11*pi**4/(259200*epsilon) + pi**6/(81648*epsilon) + f_3**2/(135*epsilon**2) + 47*f_3/(270*epsilon**2) - 2*f_5/(9*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31241":"71*f_3**2/(4320*epsilon) - 5191*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 10177*f_5/(77760*epsilon) + 67*f_7/(2880*epsilon) - 91*pi**4/(518400*epsilon) + 13*pi**6/(326592*epsilon) - 17*f_3**2/(1080*epsilon**2) + 937*f_3/(4320*epsilon**2) - 97*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31242":"71*f_3**2/(4320*epsilon) - 5191*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 10177*f_5/(77760*epsilon) + 67*f_7/(2880*epsilon) - 91*pi**4/(518400*epsilon) + 13*pi**6/(326592*epsilon) - 17*f_3**2/(1080*epsilon**2) + 937*f_3/(4320*epsilon**2) - 97*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31243":"-f_3**2/(4320*epsilon) - 2369*f_3/(311040*epsilon) - 17*f_5/(3840*epsilon) - 5*pi**4/(165888*epsilon) + pi**6/(326592*epsilon) + 329615/(26873856*epsilon) + 43*f_3/(6912*epsilon**2) - f_5/(216*epsilon**2) - 39149/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 7009/(1866240*epsilon**3) - 269/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31244":"-f_3**2/(4320*epsilon) - 2369*f_3/(311040*epsilon) - 17*f_5/(3840*epsilon) - 5*pi**4/(165888*epsilon) + pi**6/(326592*epsilon) + 329615/(26873856*epsilon) + 43*f_3/(6912*epsilon**2) - f_5/(216*epsilon**2) - 39149/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 7009/(1866240*epsilon**3) - 269/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31245":"f_3**2/(540*epsilon) + 20203*f_3/(1866240*epsilon) + 179*f_5/(5760*epsilon) - 1433741/(22394880*epsilon) + 187*pi**4/(3732480*epsilon) + 19*pi**6/(3265920*epsilon) - 199*f_3/(77760*epsilon**2) - 37*f_5/(1440*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 7079/(207360*epsilon**2) - 151*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 3439/(155520*epsilon**3) + 11*f_3/(540*epsilon**4) - 19/(720*epsilon**4) + 1/(135*epsilon**5)","31246":"f_3**2/(540*epsilon) + 20203*f_3/(1866240*epsilon) + 179*f_5/(5760*epsilon) - 1433741/(22394880*epsilon) + 187*pi**4/(3732480*epsilon) + 19*pi**6/(3265920*epsilon) - 199*f_3/(77760*epsilon**2) - 37*f_5/(1440*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 7079/(207360*epsilon**2) - 151*f_3/(6480*epsilon**3) + pi**4/(64800*epsilon**3) + 3439/(155520*epsilon**3) + 11*f_3/(540*epsilon**4) - 19/(720*epsilon**4) + 1/(135*epsilon**5)","31247":"-f_3**2/(4320*epsilon) - 2153*f_3/(311040*epsilon) - 17*f_5/(3840*epsilon) - 5*pi**4/(165888*epsilon) + pi**6/(326592*epsilon) + 1504219/(134369280*epsilon) + 43*f_3/(6912*epsilon**2) - f_5/(216*epsilon**2) - 41093/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 7009/(1866240*epsilon**3) - 269/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31248":"-f_3**2/(4320*epsilon) - 2153*f_3/(311040*epsilon) - 17*f_5/(3840*epsilon) - 5*pi**4/(165888*epsilon) + pi**6/(326592*epsilon) + 1504219/(134369280*epsilon) + 43*f_3/(6912*epsilon**2) - f_5/(216*epsilon**2) - 41093/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 7009/(1866240*epsilon**3) - 269/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31249":"2869*f_3/(414720*epsilon) + f_5/(180*epsilon) - 644213/(80621568*epsilon) - 251*pi**4/(12441600*epsilon) - 251*f_3/(103680*epsilon**2) + pi**4/(172800*epsilon**2) + 1009777/(134369280*epsilon**2) + f_3/(1440*epsilon**3) - 39473/(5598720*epsilon**3) + 3997/(933120*epsilon**4) - 37/(19440*epsilon**5) + 1/(1620*epsilon**6)","31250":"161*f_3/(38880*epsilon) + 37*f_5/(51840*epsilon) - 677261/(201553920*epsilon) + pi**4/(1166400*epsilon) - 533*f_3/(155520*epsilon**2) - pi**4/(777600*epsilon**2) + 315451/(201553920*epsilon**2) + 13*f_3/(12960*epsilon**3) + 15557/(33592320*epsilon**3) - 683/(933120*epsilon**4) + 71/(233280*epsilon**5) - 1/(19440*epsilon**6)","31251":"-f_3**2/(1080*epsilon) + 1895*f_3/(124416*epsilon) - 23*f_5/(5760*epsilon) - 1543189/(134369280*epsilon) - 127*pi**4/(4147200*epsilon) + pi**6/(326592*epsilon) - 187*f_3/(6912*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(51840*epsilon**2) + 1355239/(44789760*epsilon**2) + 5*f_3/(216*epsilon**3) - 2987/(116640*epsilon**3) + 287/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31252":"-f_3**2/(1080*epsilon) + 1895*f_3/(124416*epsilon) - 23*f_5/(5760*epsilon) - 1543189/(134369280*epsilon) - 127*pi**4/(4147200*epsilon) + pi**6/(326592*epsilon) - 187*f_3/(6912*epsilon**2) - f_5/(216*epsilon**2) + pi**4/(51840*epsilon**2) + 1355239/(44789760*epsilon**2) + 5*f_3/(216*epsilon**3) - 2987/(116640*epsilon**3) + 287/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31253":"11*f_3**2/(1440*epsilon) - 5011*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 10717*f_5/(77760*epsilon) + 67*f_7/(2880*epsilon) - 17*pi**4/(172800*epsilon) + pi**6/(36288*epsilon) - 17*f_3**2/(1080*epsilon**2) + 887*f_3/(4320*epsilon**2) - 23*f_5/(108*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31254":"11*f_3**2/(1440*epsilon) - 5011*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 10717*f_5/(77760*epsilon) + 67*f_7/(2880*epsilon) - 17*pi**4/(172800*epsilon) + pi**6/(36288*epsilon) - 17*f_3**2/(1080*epsilon**2) + 887*f_3/(4320*epsilon**2) - 23*f_5/(108*epsilon**2) - pi**6/(81648*epsilon**2) + 7*pi**4/(129600*epsilon**2) - 49*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3)","31255":"281*f_3/(69120*epsilon) - 31*f_5/(17280*epsilon) - 37*pi**4/(691200*epsilon) + 20123/(9953280*epsilon) + 11*f_3/(17280*epsilon**2) - 649/(82944*epsilon**2) + 17*pi**4/(172800*epsilon**2) - f_3/(480*epsilon**3) - 301/(69120*epsilon**3) + 7/(5760*epsilon**4) + 1/(80*epsilon**5) - 1/(120*epsilon**6)","31256":"-29*f_3**2/(8640*epsilon) - 9*f_3/(2560*epsilon) + 145*f_5/(3456*epsilon) - 49*f_7/(3840*epsilon) - 2447/(124416*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(1244160*epsilon) + 121*f_3/(51840*epsilon**2) - 149*f_5/(4320*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 4907/(155520*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(60*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31257":"-29*f_3**2/(8640*epsilon) - 9*f_3/(2560*epsilon) + 145*f_5/(3456*epsilon) - 49*f_7/(3840*epsilon) - 2447/(124416*epsilon) - pi**6/(1632960*epsilon) + 7*pi**4/(1244160*epsilon) + 121*f_3/(51840*epsilon**2) - 149*f_5/(4320*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 4907/(155520*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(60*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31258":"f_3**2/(360*epsilon) + 1553*f_3/(17280*epsilon) - 4291*f_5/(25920*epsilon) - pi**6/(54432*epsilon) + pi**4/(11520*epsilon) + 2977/(41472*epsilon) - 733*f_3/(4320*epsilon**2) + 67*f_5/(216*epsilon**2) - 1153/(10368*epsilon**2) - pi**4/(43200*epsilon**2) + f_3/(15*epsilon**3) - 5*f_5/(36*epsilon**3) + 41/(720*epsilon**3) - 1/(90*epsilon**4)","31259":"f_3**2/(360*epsilon) + 1553*f_3/(17280*epsilon) - 4291*f_5/(25920*epsilon) - pi**6/(54432*epsilon) + pi**4/(11520*epsilon) + 2977/(41472*epsilon) - 733*f_3/(4320*epsilon**2) + 67*f_5/(216*epsilon**2) - 1153/(10368*epsilon**2) - pi**4/(43200*epsilon**2) + f_3/(15*epsilon**3) - 5*f_5/(36*epsilon**3) + 41/(720*epsilon**3) - 1/(90*epsilon**4)","31260":"7*f_3**2/(1080*epsilon) - 20927*f_3/(1866240*epsilon) - 7*f_5/(8640*epsilon) - 31*pi**6/(3265920*epsilon) + 563*pi**4/(18662400*epsilon) + 9217/(1119744*epsilon) + 119*f_3/(31104*epsilon**2) - 17*f_5/(4320*epsilon**2) - 41*pi**4/(518400*epsilon**2) + 1951/(93312*epsilon**2) + 131*f_3/(6480*epsilon**3) - 593/(19440*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","31261":"7*f_3**2/(1080*epsilon) - 20927*f_3/(1866240*epsilon) - 7*f_5/(8640*epsilon) - 31*pi**6/(3265920*epsilon) + 563*pi**4/(18662400*epsilon) + 9217/(1119744*epsilon) + 119*f_3/(31104*epsilon**2) - 17*f_5/(4320*epsilon**2) - 41*pi**4/(518400*epsilon**2) + 1951/(93312*epsilon**2) + 131*f_3/(6480*epsilon**3) - 593/(19440*epsilon**3) + 7*pi**4/(64800*epsilon**3) - 13*f_3/(540*epsilon**4) + 13/(1620*epsilon**4)","31262":"-19*f_3**2/(2160*epsilon) - 50653*f_3/(622080*epsilon) + 173*f_5/(960*epsilon) - 49*f_7/(3840*epsilon) - 29227/(373248*epsilon) - 17*pi**4/(230400*epsilon) + 11*pi**6/(466560*epsilon) + 19*f_3/(384*epsilon**2) - 547*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 73/(1152*epsilon**2) + f_3/(80*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31263":"-19*f_3**2/(2160*epsilon) - 50653*f_3/(622080*epsilon) + 173*f_5/(960*epsilon) - 49*f_7/(3840*epsilon) - 29227/(373248*epsilon) - 17*pi**4/(230400*epsilon) + 11*pi**6/(466560*epsilon) + 19*f_3/(384*epsilon**2) - 547*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 73/(1152*epsilon**2) + f_3/(80*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31264":"11*f_3**2/(17280*epsilon) + 1561*f_3/(373248*epsilon) - 7*f_5/(2160*epsilon) - 106979/(29859840*epsilon) - pi**6/(408240*epsilon) + pi**4/(72900*epsilon) - 79*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - pi**4/(115200*epsilon**2) + 14801/(7464960*epsilon**2) - 227*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 131/(13824*epsilon**3) + 19*f_3/(2160*epsilon**4) - 829/(51840*epsilon**4) + 13/(2160*epsilon**5)","31265":"11*f_3**2/(17280*epsilon) + 1561*f_3/(373248*epsilon) - 7*f_5/(2160*epsilon) - 106979/(29859840*epsilon) - pi**6/(408240*epsilon) + pi**4/(72900*epsilon) - 79*f_3/(155520*epsilon**2) + 7*f_5/(2160*epsilon**2) - pi**4/(115200*epsilon**2) + 14801/(7464960*epsilon**2) - 227*f_3/(25920*epsilon**3) - pi**4/(259200*epsilon**3) + 131/(13824*epsilon**3) + 19*f_3/(2160*epsilon**4) - 829/(51840*epsilon**4) + 13/(2160*epsilon**5)","31266":"-11*f_3**2/(2160*epsilon) + 2711*f_3/(622080*epsilon) + 49*f_5/(11520*epsilon) - 43*pi**4/(1244160*epsilon) - 13*pi**6/(6531840*epsilon) + 102893/(29859840*epsilon) - 17*f_3/(25920*epsilon**2) + 13*f_5/(4320*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 2707/(829440*epsilon**2) - 7*f_3/(2880*epsilon**3) - 25/(41472*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 31/(5760*epsilon**4) + 1/(360*epsilon**5)","31267":"-9037*f_3/(3732480*epsilon) + 17*f_5/(12960*epsilon) + 7*pi**4/(12441600*epsilon) + 5839051/(1612431360*epsilon) + 71*f_3/(34560*epsilon**2) - 108089/(25194240*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) + 2183/(746496*epsilon**3) - 3851/(2799360*epsilon**4) + 13/(25920*epsilon**5) - 1/(9720*epsilon**6)","31268":"-11*f_3**2/(12960*epsilon) - 12377*f_3/(7464960*epsilon) + 3659*f_5/(622080*epsilon) - 121069/(89579520*epsilon) - 37*pi**6/(39191040*epsilon) - 337*pi**4/(74649600*epsilon) - 49*f_3/(20736*epsilon**2) - 37*f_5/(51840*epsilon**2) + pi**4/(69120*epsilon**2) + 5579/(3732480*epsilon**2) + f_3/(576*epsilon**3) - 7/(3840*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(17280*epsilon**4) - 1/(4320*epsilon**5)","31269":"-11*f_3**2/(12960*epsilon) - 12377*f_3/(7464960*epsilon) + 3659*f_5/(622080*epsilon) - 121069/(89579520*epsilon) - 37*pi**6/(39191040*epsilon) - 337*pi**4/(74649600*epsilon) - 49*f_3/(20736*epsilon**2) - 37*f_5/(51840*epsilon**2) + pi**4/(69120*epsilon**2) + 5579/(3732480*epsilon**2) + f_3/(576*epsilon**3) - 7/(3840*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 17/(17280*epsilon**4) - 1/(4320*epsilon**5)","31270":"-11*f_3/(82944*epsilon) + pi**4/(6220800*epsilon) + 116771/(403107840*epsilon) + 29*f_3/(69120*epsilon**2) - 60043/(67184640*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15949/(22394880*epsilon**3) - 1747/(1866240*epsilon**4) + 23/(31104*epsilon**5) - 1/(4320*epsilon**6)","31271":"-11*f_3/(82944*epsilon) + pi**4/(6220800*epsilon) + 116771/(403107840*epsilon) + 29*f_3/(69120*epsilon**2) - 60043/(67184640*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 15949/(22394880*epsilon**3) - 1747/(1866240*epsilon**4) + 23/(31104*epsilon**5) - 1/(4320*epsilon**6)","31272":"-49*f_3/(248832*epsilon) + f_5/(11520*epsilon) + 43*pi**4/(24883200*epsilon) + 70037/(134369280*epsilon) + 41*f_3/(69120*epsilon**2) - 550603/(268738560*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 5947/(3732480*epsilon**3) + 539/(466560*epsilon**4) - 17/(5184*epsilon**5) + 23/(12960*epsilon**6)","31273":"-49*f_3/(248832*epsilon) + f_5/(11520*epsilon) + 43*pi**4/(24883200*epsilon) + 70037/(134369280*epsilon) + 41*f_3/(69120*epsilon**2) - 550603/(268738560*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 5947/(3732480*epsilon**3) + 539/(466560*epsilon**4) - 17/(5184*epsilon**5) + 23/(12960*epsilon**6)","31274":"947*f_3/(311040*epsilon) - f_5/(640*epsilon) - 31919/(13436928*epsilon) + pi**4/(622080*epsilon) + 11*f_3/(51840*epsilon**2) + 64703/(67184640*epsilon**2) + 253/(207360*epsilon**3) - 187/(466560*epsilon**4) - 13/(12960*epsilon**5) + 1/(1620*epsilon**6)","31275":"1997*f_3/(622080*epsilon) - 161*f_5/(51840*epsilon) - 35221/(53747712*epsilon) + 61*pi**4/(12441600*epsilon) + 7*f_3/(103680*epsilon**2) + 6961/(8957952*epsilon**2) - 31/(311040*epsilon**3) + 29/(31104*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","31276":"1997*f_3/(622080*epsilon) - 161*f_5/(51840*epsilon) - 35221/(53747712*epsilon) + 61*pi**4/(12441600*epsilon) + 7*f_3/(103680*epsilon**2) + 6961/(8957952*epsilon**2) - 31/(311040*epsilon**3) + 29/(31104*epsilon**4) - 1/(864*epsilon**5) + 1/(2160*epsilon**6)","31277":"-19*f_3**2/(62208*epsilon) + 2839*f_3/(4478976*epsilon) + 1121*f_5/(1866240*epsilon) - 311*pi**4/(223948800*epsilon) - pi**6/(58786560*epsilon) + 66403/(403107840*epsilon) + 59*f_3/(69120*epsilon**2) - 53*f_5/(155520*epsilon**2) - 821/(373248*epsilon**2) + pi**4/(18662400*epsilon**2) - 67*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 97/(51840*epsilon**3) + f_3/(6480*epsilon**4) - 77/(116640*epsilon**4) + 1/(9720*epsilon**5)","31278":"-f_3**2/(17280*epsilon) + 661*f_3/(311040*epsilon) - 59*f_5/(51840*epsilon) - 8927/(1866240*epsilon) + pi**4/(1036800*epsilon) + 23*pi**6/(6531840*epsilon) + f_3/(4860*epsilon**2) - 31*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 133/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31279":"-f_3**2/(17280*epsilon) + 661*f_3/(311040*epsilon) - 59*f_5/(51840*epsilon) - 8927/(1866240*epsilon) + pi**4/(1036800*epsilon) + 23*pi**6/(6531840*epsilon) + f_3/(4860*epsilon**2) - 31*f_5/(8640*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 133/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31280":"f_3**2/(25920*epsilon) + 2629*f_3/(1244160*epsilon) - 467*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) + pi**4/(497664*epsilon) + 9773/(26873856*epsilon) + f_3/(2880*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(518400*epsilon**2) + 53/(9953280*epsilon**2) - 7*f_3/(8640*epsilon**3) + 12419/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","31281":"f_3**2/(25920*epsilon) + 2629*f_3/(1244160*epsilon) - 467*f_5/(155520*epsilon) - pi**6/(1959552*epsilon) + pi**4/(497664*epsilon) + 9773/(26873856*epsilon) + f_3/(2880*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(518400*epsilon**2) + 53/(9953280*epsilon**2) - 7*f_3/(8640*epsilon**3) + 12419/(14929920*epsilon**3) + 137/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","31282":"23*f_3**2/(15552*epsilon) - 3227*f_3/(466560*epsilon) - pi**4*f_3/(194400*epsilon) + 811*f_5/(93312*epsilon) - 73*f_7/(41472*epsilon) - 19*pi**6/(5878656*epsilon) + 113*pi**4/(4665600*epsilon) - f_3**2/(1296*epsilon**2) + 151*f_3/(19440*epsilon**2) - 2*f_5/(243*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","31283":"f_3**2/(25920*epsilon) - 1277*f_3/(279936*epsilon) - 31*f_5/(62208*epsilon) - 19*pi**4/(13996800*epsilon) - pi**6/(19595520*epsilon) + 124177/(17915904*epsilon) + 2599*f_3/(466560*epsilon**2) + f_5/(2160*epsilon**2) - 29951/(3732480*epsilon**2) - 101*pi**4/(9331200*epsilon**2) - 101*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 1547/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 11/(15552*epsilon**4) + 1/(12960*epsilon**5)","31284":"-55*f_3**2/(7776*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 427*f_3/(23328*epsilon) + 2407*f_5/(116640*epsilon) + 227*f_7/(51840*epsilon) - 149759/(3732480*epsilon) + 5*pi**6/(2939328*epsilon) + 13*pi**4/(466560*epsilon) + 41*f_3**2/(6480*epsilon**2) - 311*f_3/(38880*epsilon**2) - 65*f_5/(1944*epsilon**2) - 11*pi**4/(388800*epsilon**2) + pi**6/(122472*epsilon**2) + 665/(20736*epsilon**2) + f_3/(810*epsilon**3) + f_5/(162*epsilon**3) - 37/(4320*epsilon**3) + 1/(1080*epsilon**4)","31285":"-55*f_3**2/(7776*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 427*f_3/(23328*epsilon) + 2407*f_5/(116640*epsilon) + 227*f_7/(51840*epsilon) - 149759/(3732480*epsilon) + 5*pi**6/(2939328*epsilon) + 13*pi**4/(466560*epsilon) + 41*f_3**2/(6480*epsilon**2) - 311*f_3/(38880*epsilon**2) - 65*f_5/(1944*epsilon**2) - 11*pi**4/(388800*epsilon**2) + pi**6/(122472*epsilon**2) + 665/(20736*epsilon**2) + f_3/(810*epsilon**3) + f_5/(162*epsilon**3) - 37/(4320*epsilon**3) + 1/(1080*epsilon**4)","31286":"187*f_3**2/(77760*epsilon) - 4883*f_3/(466560*epsilon) - pi**4*f_3/(194400*epsilon) + 991*f_5/(93312*epsilon) - 263*f_7/(103680*epsilon) - pi**6/(5878656*epsilon) + 41*pi**4/(4665600*epsilon) - f_3**2/(1296*epsilon**2) + 223*f_3/(19440*epsilon**2) - 25*f_5/(1944*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","31287":"-83*f_3**2/(77760*epsilon) - 1015*f_3/(93312*epsilon) - pi**4*f_3/(48600*epsilon) + 1093*f_5/(93312*epsilon) + 121*f_7/(69120*epsilon) + 29*pi**4/(4665600*epsilon) + 11*pi**6/(5878656*epsilon) + 5*f_3**2/(1296*epsilon**2) + 253*f_3/(19440*epsilon**2) - 5*f_5/(243*epsilon**2) - pi**4/(38880*epsilon**2) + pi**6/(244944*epsilon**2) - f_3/(324*epsilon**3) + f_5/(324*epsilon**3)","31288":"31*f_3/(25920*epsilon) - 101*f_5/(207360*epsilon) - 54473/(67184640*epsilon) - 29*pi**4/(12441600*epsilon) - 151*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 43123/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 473/(466560*epsilon**3) + 257/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31289":"31*f_3/(25920*epsilon) - 101*f_5/(207360*epsilon) - 54473/(67184640*epsilon) - 29*pi**4/(12441600*epsilon) - 151*f_3/(103680*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 43123/(29859840*epsilon**2) + 7*f_3/(17280*epsilon**3) - 473/(466560*epsilon**3) + 257/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31290":"f_3**2/(25920*epsilon) - 109*f_3/(69120*epsilon) + 1513*f_5/(622080*epsilon) - 18997/(33592320*epsilon) - pi**6/(1959552*epsilon) + 53*pi**4/(12441600*epsilon) + 5*f_3/(6912*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 6941/(29859840*epsilon**2) - f_3/(17280*epsilon**3) + 157/(466560*epsilon**3) + 113/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31291":"f_3**2/(25920*epsilon) - 109*f_3/(69120*epsilon) + 1513*f_5/(622080*epsilon) - 18997/(33592320*epsilon) - pi**6/(1959552*epsilon) + 53*pi**4/(12441600*epsilon) + 5*f_3/(6912*epsilon**2) + f_5/(1296*epsilon**2) - 7*pi**4/(691200*epsilon**2) - 6941/(29859840*epsilon**2) - f_3/(17280*epsilon**3) + 157/(466560*epsilon**3) + 113/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31292":"223*f_3/(414720*epsilon) - 19*f_5/(34560*epsilon) - pi**4/(3110400*epsilon) + 20191/(89579520*epsilon) - 11*f_3/(10368*epsilon**2) - 2543/(14929920*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 1/(497664*epsilon**3) + 107/(207360*epsilon**4) - 47/(17280*epsilon**5) + 1/(480*epsilon**6)","31293":"223*f_3/(414720*epsilon) - 19*f_5/(34560*epsilon) - pi**4/(3110400*epsilon) + 20191/(89579520*epsilon) - 11*f_3/(10368*epsilon**2) - 2543/(14929920*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 1/(497664*epsilon**3) + 107/(207360*epsilon**4) - 47/(17280*epsilon**5) + 1/(480*epsilon**6)","31294":"251*f_3/(414720*epsilon) - 19*f_5/(34560*epsilon) - pi**4/(12441600*epsilon) + 27499/(89579520*epsilon) - 107*f_3/(103680*epsilon**2) - 3119/(14929920*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) - 77/(2488320*epsilon**3) + 107/(207360*epsilon**4) - 47/(17280*epsilon**5) + 1/(480*epsilon**6)","31295":"-17*f_3**2/(5760*epsilon) + 6001*f_3/(1119744*epsilon) + 479*f_5/(311040*epsilon) - 91157/(16796160*epsilon) - 47*pi**4/(11197440*epsilon) + 19*pi**6/(6531840*epsilon) - f_3/(486*epsilon**2) - 59*f_5/(12960*epsilon**2) + pi**4/(72900*epsilon**2) + 35/(23328*epsilon**2) - 29*f_3/(9720*epsilon**3) - pi**4/(194400*epsilon**3) + 31/(14580*epsilon**3) + f_3/(405*epsilon**4) - 1/(1215*epsilon**4)","31296":"-17*f_3**2/(5760*epsilon) + 6001*f_3/(1119744*epsilon) + 479*f_5/(311040*epsilon) - 91157/(16796160*epsilon) - 47*pi**4/(11197440*epsilon) + 19*pi**6/(6531840*epsilon) - f_3/(486*epsilon**2) - 59*f_5/(12960*epsilon**2) + pi**4/(72900*epsilon**2) + 35/(23328*epsilon**2) - 29*f_3/(9720*epsilon**3) - pi**4/(194400*epsilon**3) + 31/(14580*epsilon**3) + f_3/(405*epsilon**4) - 1/(1215*epsilon**4)","31297":"4147*f_3/(1244160*epsilon) + 37*f_5/(41472*epsilon) - 827447/(201553920*epsilon) + pi**4/(4147200*epsilon) - 23*f_3/(6912*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 349439/(53747712*epsilon**2) + 11*f_3/(17280*epsilon**3) - 48811/(11197440*epsilon**3) + 199/(116640*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","31298":"4147*f_3/(1244160*epsilon) + 37*f_5/(41472*epsilon) - 827447/(201553920*epsilon) + pi**4/(4147200*epsilon) - 23*f_3/(6912*epsilon**2) + 11*pi**4/(2073600*epsilon**2) + 349439/(53747712*epsilon**2) + 11*f_3/(17280*epsilon**3) - 48811/(11197440*epsilon**3) + 199/(116640*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","31299":"-11*f_3**2/(3888*epsilon) - 8069*f_3/(933120*epsilon) - pi**4*f_3/(388800*epsilon) + 2543*f_5/(93312*epsilon) + 31*f_7/(51840*epsilon) - 18067/(1244160*epsilon) - 91*pi**4/(9331200*epsilon) + 5*pi**6/(2939328*epsilon) + 11*f_3**2/(6480*epsilon**2) + 953*f_3/(77760*epsilon**2) - 65*f_5/(1944*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 761/(62208*epsilon**2) - 11*f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 61/(12960*epsilon**3) + 1/(1080*epsilon**4)","31300":"-11*f_3**2/(3888*epsilon) - 8069*f_3/(933120*epsilon) - pi**4*f_3/(388800*epsilon) + 2543*f_5/(93312*epsilon) + 31*f_7/(51840*epsilon) - 18067/(1244160*epsilon) - 91*pi**4/(9331200*epsilon) + 5*pi**6/(2939328*epsilon) + 11*f_3**2/(6480*epsilon**2) + 953*f_3/(77760*epsilon**2) - 65*f_5/(1944*epsilon**2) - 7*pi**4/(777600*epsilon**2) + pi**6/(122472*epsilon**2) + 761/(62208*epsilon**2) - 11*f_3/(3240*epsilon**3) + f_5/(162*epsilon**3) - 61/(12960*epsilon**3) + 1/(1080*epsilon**4)","31301":"29*f_3**2/(19440*epsilon) - 419*f_3/(14580*epsilon) - pi**4*f_3/(388800*epsilon) + 47*f_5/(1458*epsilon) - 13*f_7/(5184*epsilon) - pi**6/(2939328*epsilon) + 29*pi**4/(2332800*epsilon) - 7*f_3**2/(6480*epsilon**2) + 587*f_3/(19440*epsilon**2) - 17*f_5/(486*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","31302":"29*f_3**2/(19440*epsilon) - 419*f_3/(14580*epsilon) - pi**4*f_3/(388800*epsilon) + 47*f_5/(1458*epsilon) - 13*f_7/(5184*epsilon) - pi**6/(2939328*epsilon) + 29*pi**4/(2332800*epsilon) - 7*f_3**2/(6480*epsilon**2) + 587*f_3/(19440*epsilon**2) - 17*f_5/(486*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","31303":"13*f_3**2/(51840*epsilon) + 193*f_3/(116640*epsilon) - 103*f_5/(15552*epsilon) - 101*pi**4/(18662400*epsilon) - pi**6/(2449440*epsilon) + 3793/(699840*epsilon) + 121*f_3/(38880*epsilon**2) + 151*f_5/(25920*epsilon**2) - 3251/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","31304":"13*f_3**2/(51840*epsilon) + 193*f_3/(116640*epsilon) - 103*f_5/(15552*epsilon) - 101*pi**4/(18662400*epsilon) - pi**6/(2449440*epsilon) + 3793/(699840*epsilon) + 121*f_3/(38880*epsilon**2) + 151*f_5/(25920*epsilon**2) - 3251/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 31/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","31305":"29*f_3**2/(25920*epsilon) - 30187*f_3/(3732480*epsilon) + 19*f_5/(19440*epsilon) - 541*pi**4/(37324800*epsilon) + 43*pi**6/(19595520*epsilon) + 72847/(11197440*epsilon) + 475*f_3/(62208*epsilon**2) - 17*f_5/(6480*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31306":"29*f_3**2/(25920*epsilon) - 30187*f_3/(3732480*epsilon) + 19*f_5/(19440*epsilon) - 541*pi**4/(37324800*epsilon) + 43*pi**6/(19595520*epsilon) + 72847/(11197440*epsilon) + 475*f_3/(62208*epsilon**2) - 17*f_5/(6480*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31307":"-31*f_3**2/(38880*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 5177*f_3/(233280*epsilon) - 11059*f_5/(466560*epsilon) - 97*f_7/(103680*epsilon) - 41*pi**4/(2332800*epsilon) - 5*pi**6/(2939328*epsilon) - 23*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","31308":"-31*f_3**2/(38880*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 5177*f_3/(233280*epsilon) - 11059*f_5/(466560*epsilon) - 97*f_7/(103680*epsilon) - 41*pi**4/(2332800*epsilon) - 5*pi**6/(2939328*epsilon) - 23*f_3**2/(6480*epsilon**2) - 187*f_3/(9720*epsilon**2) + 251*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","31309":"17*f_3**2/(17280*epsilon) + 71*f_3/(58320*epsilon) - 107*f_5/(10368*epsilon) - pi**6/(1088640*epsilon) + 19*pi**4/(18662400*epsilon) + 12173/(1399680*epsilon) + 97*f_3/(38880*epsilon**2) + 67*f_5/(8640*epsilon**2) - 5027/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","31310":"17*f_3**2/(17280*epsilon) + 71*f_3/(58320*epsilon) - 107*f_5/(10368*epsilon) - pi**6/(1088640*epsilon) + 19*pi**4/(18662400*epsilon) + 12173/(1399680*epsilon) + 97*f_3/(38880*epsilon**2) + 67*f_5/(8640*epsilon**2) - 5027/(933120*epsilon**2) - 53*pi**4/(3110400*epsilon**2) - 53*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 43/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","31311":"-7*f_3**2/(2592*epsilon) - 1007*f_3/(311040*epsilon) + 451*f_5/(25920*epsilon) - 161*f_7/(103680*epsilon) - pi**6/(139968*epsilon) - 6773/(1866240*epsilon) + 17*pi**4/(1036800*epsilon) + f_3**2/(432*epsilon**2) + 23*f_3/(6480*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(64800*epsilon**2) + 311/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","31312":"-7*f_3**2/(2592*epsilon) - 1007*f_3/(311040*epsilon) + 451*f_5/(25920*epsilon) - 161*f_7/(103680*epsilon) - pi**6/(139968*epsilon) - 6773/(1866240*epsilon) + 17*pi**4/(1036800*epsilon) + f_3**2/(432*epsilon**2) + 23*f_3/(6480*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(64800*epsilon**2) + 311/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(540*epsilon**3) + f_5/(216*epsilon**3) - 7/(2160*epsilon**3) + 1/(1080*epsilon**4)","31313":"-667*f_3/(3732480*epsilon) + pi**4/(1866240*epsilon) + 660749/(4837294080*epsilon) + 103*f_3/(622080*epsilon**2) - 136393/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 8297/(13436928*epsilon**3) - 1181/(1399680*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31314":"-667*f_3/(3732480*epsilon) + pi**4/(1866240*epsilon) + 660749/(4837294080*epsilon) + 103*f_3/(622080*epsilon**2) - 136393/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 8297/(13436928*epsilon**3) - 1181/(1399680*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31315":"1889*f_3/(622080*epsilon) + 23*f_5/(34560*epsilon) - 2101795/(967458816*epsilon) - 17*pi**4/(12441600*epsilon) - 241*f_3/(103680*epsilon**2) - 72421/(403107840*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 9079/(5598720*epsilon**3) - 1453/(1399680*epsilon**4) + 77/(233280*epsilon**5) - 1/(19440*epsilon**6)","31316":"-31*f_3**2/(12960*epsilon) - 323*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 113*f_5/(5184*epsilon) - 91*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - pi**4/(259200*epsilon) + 3871/(933120*epsilon) + f_3**2/(2160*epsilon**2) + 73*f_3/(12960*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 61/(25920*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(1080*epsilon**3) + f_5/(216*epsilon**3) - 13/(3240*epsilon**3) + 1/(1080*epsilon**4)","31317":"-31*f_3**2/(12960*epsilon) - 323*f_3/(25920*epsilon) + pi**4*f_3/(64800*epsilon) + 113*f_5/(5184*epsilon) - 91*f_7/(34560*epsilon) - pi**6/(139968*epsilon) - pi**4/(259200*epsilon) + 3871/(933120*epsilon) + f_3**2/(2160*epsilon**2) + 73*f_3/(12960*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(129600*epsilon**2) + 61/(25920*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(1080*epsilon**3) + f_5/(216*epsilon**3) - 13/(3240*epsilon**3) + 1/(1080*epsilon**4)","31318":"-25*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 11881*f_3/(466560*epsilon) - 2941*f_5/(116640*epsilon) - f_7/(5184*epsilon) - 25*pi**6/(5878656*epsilon) + 23*pi**4/(4665600*epsilon) + 7*f_3**2/(6480*epsilon**2) - 131*f_3/(4860*epsilon**2) + 281*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","31319":"-25*f_3**2/(15552*epsilon) + pi**4*f_3/(388800*epsilon) + 11881*f_3/(466560*epsilon) - 2941*f_5/(116640*epsilon) - f_7/(5184*epsilon) - 25*pi**6/(5878656*epsilon) + 23*pi**4/(4665600*epsilon) + 7*f_3**2/(6480*epsilon**2) - 131*f_3/(4860*epsilon**2) + 281*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","31320":"-43*f_3**2/(155520*epsilon) - 2821*f_3/(8398080*epsilon) + 229*f_5/(103680*epsilon) - 211039/(161243136*epsilon) - 17*pi**4/(16796160*epsilon) + 23*pi**6/(58786560*epsilon) + 547*f_3/(311040*epsilon**2) - f_5/(720*epsilon**2) - 8441/(22394880*epsilon**2) - 41*pi**4/(27993600*epsilon**2) - 371*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 181/(103680*epsilon**3) + 11*f_3/(19440*epsilon**4) - 121/(116640*epsilon**4) + 1/(4860*epsilon**5)","31321":"-43*f_3**2/(155520*epsilon) - 2821*f_3/(8398080*epsilon) + 229*f_5/(103680*epsilon) - 211039/(161243136*epsilon) - 17*pi**4/(16796160*epsilon) + 23*pi**6/(58786560*epsilon) + 547*f_3/(311040*epsilon**2) - f_5/(720*epsilon**2) - 8441/(22394880*epsilon**2) - 41*pi**4/(27993600*epsilon**2) - 371*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 181/(103680*epsilon**3) + 11*f_3/(19440*epsilon**4) - 121/(116640*epsilon**4) + 1/(4860*epsilon**5)","31322":"-f_3**2/(69120*epsilon) + 8357*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 48685/(214990848*epsilon) - 899*pi**4/(447897600*epsilon) - pi**6/(13063680*epsilon) - 521*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(9331200*epsilon**2) + 2291/(1990656*epsilon**2) + 83*f_3/(77760*epsilon**3) - 15767/(7464960*epsilon**3) + pi**4/(1555200*epsilon**3) - f_3/(1440*epsilon**4) + 71/(41472*epsilon**4) - 7/(12960*epsilon**5)","31323":"-f_3**2/(69120*epsilon) + 8357*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 48685/(214990848*epsilon) - 899*pi**4/(447897600*epsilon) - pi**6/(13063680*epsilon) - 521*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 7*pi**4/(9331200*epsilon**2) + 2291/(1990656*epsilon**2) + 83*f_3/(77760*epsilon**3) - 15767/(7464960*epsilon**3) + pi**4/(1555200*epsilon**3) - f_3/(1440*epsilon**4) + 71/(41472*epsilon**4) - 7/(12960*epsilon**5)","31324":"f_3**2/(34560*epsilon) + 1391*f_3/(7464960*epsilon) + 49*f_5/(622080*epsilon) - 350897/(537477120*epsilon) - 107*pi**4/(44789760*epsilon) + pi**6/(6531840*epsilon) - 659*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(2332800*epsilon**2) + 761/(995328*epsilon**2) + 11*f_3/(19440*epsilon**3) - 6469/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 95/(62208*epsilon**4) - 7/(12960*epsilon**5)","31325":"f_3**2/(34560*epsilon) + 1391*f_3/(7464960*epsilon) + 49*f_5/(622080*epsilon) - 350897/(537477120*epsilon) - 107*pi**4/(44789760*epsilon) + pi**6/(6531840*epsilon) - 659*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(2332800*epsilon**2) + 761/(995328*epsilon**2) + 11*f_3/(19440*epsilon**3) - 6469/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 95/(62208*epsilon**4) - 7/(12960*epsilon**5)","31326":"37*f_3**2/(207360*epsilon) + 313*f_3/(1399680*epsilon) + 13*f_5/(38880*epsilon) - 3311/(3359232*epsilon) - 103*pi**4/(27993600*epsilon) + 43*pi**6/(78382080*epsilon) + 79*f_3/(62208*epsilon**2) - 109*f_5/(103680*epsilon**2) - 11/(311040*epsilon**2) + pi**4/(3732480*epsilon**2) - 71*f_3/(31104*epsilon**3) - pi**4/(1555200*epsilon**3) + 95/(93312*epsilon**3) + 19*f_3/(12960*epsilon**4) - 19/(38880*epsilon**4)","31327":"37*f_3**2/(207360*epsilon) + 313*f_3/(1399680*epsilon) + 13*f_5/(38880*epsilon) - 3311/(3359232*epsilon) - 103*pi**4/(27993600*epsilon) + 43*pi**6/(78382080*epsilon) + 79*f_3/(62208*epsilon**2) - 109*f_5/(103680*epsilon**2) - 11/(311040*epsilon**2) + pi**4/(3732480*epsilon**2) - 71*f_3/(31104*epsilon**3) - pi**4/(1555200*epsilon**3) + 95/(93312*epsilon**3) + 19*f_3/(12960*epsilon**4) - 19/(38880*epsilon**4)","31328":"19*f_3**2/(51840*epsilon) + 569*f_3/(103680*epsilon) - 373*f_5/(38880*epsilon) + 17*pi**4/(3110400*epsilon) + 19*pi**6/(19595520*epsilon) + 2779/(1866240*epsilon) - 43*f_3/(38880*epsilon**2) + 67*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 41/(29160*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31329":"19*f_3**2/(51840*epsilon) + 569*f_3/(103680*epsilon) - 373*f_5/(38880*epsilon) + 17*pi**4/(3110400*epsilon) + 19*pi**6/(19595520*epsilon) + 2779/(1866240*epsilon) - 43*f_3/(38880*epsilon**2) + 67*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 41/(29160*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 41/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31330":"17*f_3**2/(17280*epsilon) - 28591*f_3/(3732480*epsilon) + 7*f_5/(11520*epsilon) - 601*pi**4/(37324800*epsilon) + pi**6/(408240*epsilon) + 72847/(11197440*epsilon) + 499*f_3/(62208*epsilon**2) - 13*f_5/(4320*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31331":"17*f_3**2/(17280*epsilon) - 28591*f_3/(3732480*epsilon) + 7*f_5/(11520*epsilon) - 601*pi**4/(37324800*epsilon) + pi**6/(408240*epsilon) + 72847/(11197440*epsilon) + 499*f_3/(62208*epsilon**2) - 13*f_5/(4320*epsilon**2) - 1003/(186624*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 47*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(38880*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31332":"-17*f_3**2/(5184*epsilon) + 6667*f_3/(1119744*epsilon) + 23*f_5/(17280*epsilon) - 91157/(16796160*epsilon) - 29*pi**4/(11197440*epsilon) + 13*pi**6/(4898880*epsilon) - 19*f_3/(7776*epsilon**2) - f_5/(240*epsilon**2) + pi**4/(72900*epsilon**2) + 35/(23328*epsilon**2) - 29*f_3/(9720*epsilon**3) - pi**4/(194400*epsilon**3) + 31/(14580*epsilon**3) + f_3/(405*epsilon**4) - 1/(1215*epsilon**4)","31333":"-47*f_3**2/(51840*epsilon) + 4307*f_3/(466560*epsilon) + 85*f_5/(31104*epsilon) - 72917/(5971968*epsilon) - pi**6/(9797760*epsilon) + 13*pi**4/(9331200*epsilon) - 317*f_3/(31104*epsilon**2) - 41*f_5/(25920*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 51197/(3732480*epsilon**2) + 13*f_3/(5184*epsilon**3) - 451/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 37/(25920*epsilon**4) - 1/(4320*epsilon**5)","31334":"-47*f_3**2/(51840*epsilon) + 4307*f_3/(466560*epsilon) + 85*f_5/(31104*epsilon) - 72917/(5971968*epsilon) - pi**6/(9797760*epsilon) + 13*pi**4/(9331200*epsilon) - 317*f_3/(31104*epsilon**2) - 41*f_5/(25920*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 51197/(3732480*epsilon**2) + 13*f_3/(5184*epsilon**3) - 451/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 37/(25920*epsilon**4) - 1/(4320*epsilon**5)","31335":"-17*f_3**2/(17280*epsilon) + 28309*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - 377017/(33592320*epsilon) + pi**6/(1632960*epsilon) + 499*pi**4/(37324800*epsilon) - 3137*f_3/(311040*epsilon**2) - 7*f_5/(4320*epsilon**2) - pi**4/(207360*epsilon**2) + 59027/(3732480*epsilon**2) + 13*f_3/(2592*epsilon**3) - 923/(116640*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","31336":"-17*f_3**2/(17280*epsilon) + 28309*f_3/(3732480*epsilon) + 37*f_5/(20736*epsilon) - 377017/(33592320*epsilon) + pi**6/(1632960*epsilon) + 499*pi**4/(37324800*epsilon) - 3137*f_3/(311040*epsilon**2) - 7*f_5/(4320*epsilon**2) - pi**4/(207360*epsilon**2) + 59027/(3732480*epsilon**2) + 13*f_3/(2592*epsilon**3) - 923/(116640*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(480*epsilon**4) - 1/(3240*epsilon**5)","31337":"-569*f_3/(2488320*epsilon) + 23*f_5/(46080*epsilon) - 110593/(268738560*epsilon) - 19*pi**4/(24883200*epsilon) + 83*f_3/(138240*epsilon**2) - 2941/(8957952*epsilon**2) - pi**4/(1382400*epsilon**2) - f_3/(1920*epsilon**3) + 45331/(44789760*epsilon**3) - 1697/(1866240*epsilon**4) + 41/(62208*epsilon**5) - 1/(4320*epsilon**6)","31338":"-569*f_3/(2488320*epsilon) + 23*f_5/(46080*epsilon) - 110593/(268738560*epsilon) - 19*pi**4/(24883200*epsilon) + 83*f_3/(138240*epsilon**2) - 2941/(8957952*epsilon**2) - pi**4/(1382400*epsilon**2) - f_3/(1920*epsilon**3) + 45331/(44789760*epsilon**3) - 1697/(1866240*epsilon**4) + 41/(62208*epsilon**5) - 1/(4320*epsilon**6)","31339":"f_3**2/(51840*epsilon) - 319*f_3/(1244160*epsilon) + 31*f_5/(19440*epsilon) - 98969/(134369280*epsilon) - pi**6/(3919104*epsilon) - 7*pi**4/(6220800*epsilon) + 169*f_3/(103680*epsilon**2) - f_5/(5184*epsilon**2) - 12707/(9953280*epsilon**2) - f_3/(576*epsilon**3) + 27251/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","31340":"f_3**2/(51840*epsilon) - 319*f_3/(1244160*epsilon) + 31*f_5/(19440*epsilon) - 98969/(134369280*epsilon) - pi**6/(3919104*epsilon) - 7*pi**4/(6220800*epsilon) + 169*f_3/(103680*epsilon**2) - f_5/(5184*epsilon**2) - 12707/(9953280*epsilon**2) - f_3/(576*epsilon**3) + 27251/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","31341":"f_3**2/(5184*epsilon) - 491*f_3/(622080*epsilon) - 559*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + 7523/(33592320*epsilon) + 47*pi**4/(6220800*epsilon) + 5*f_3/(41472*epsilon**2) + f_5/(648*epsilon**2) - 8777/(14929920*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 7261/(3732480*epsilon**3) - 131/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","31342":"f_3**2/(5184*epsilon) - 491*f_3/(622080*epsilon) - 559*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + 7523/(33592320*epsilon) + 47*pi**4/(6220800*epsilon) + 5*f_3/(41472*epsilon**2) + f_5/(648*epsilon**2) - 8777/(14929920*epsilon**2) - pi**4/(414720*epsilon**2) - f_3/(1728*epsilon**3) + 7261/(3732480*epsilon**3) - 131/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","31343":"-7*f_3**2/(25920*epsilon) + 5599*f_3/(3732480*epsilon) - 1271*f_5/(311040*epsilon) - 47*pi**6/(19595520*epsilon) + 43*pi**4/(37324800*epsilon) + 125029/(29859840*epsilon) - 241*f_3/(51840*epsilon**2) + 17*f_5/(5184*epsilon**2) + pi**4/(311040*epsilon**2) + 8389/(2488320*epsilon**2) + f_3/(108*epsilon**3) - 3359/(311040*epsilon**3) - f_3/(216*epsilon**4) + 139/(25920*epsilon**4) - 1/(1080*epsilon**5)","31344":"-7*f_3**2/(25920*epsilon) + 5599*f_3/(3732480*epsilon) - 1271*f_5/(311040*epsilon) - 47*pi**6/(19595520*epsilon) + 43*pi**4/(37324800*epsilon) + 125029/(29859840*epsilon) - 241*f_3/(51840*epsilon**2) + 17*f_5/(5184*epsilon**2) + pi**4/(311040*epsilon**2) + 8389/(2488320*epsilon**2) + f_3/(108*epsilon**3) - 3359/(311040*epsilon**3) - f_3/(216*epsilon**4) + 139/(25920*epsilon**4) - 1/(1080*epsilon**5)","31345":"-f_3**2/(38880*epsilon) + 22831*f_3/(11197440*epsilon) + 973*f_5/(1866240*epsilon) - 96319/(33592320*epsilon) + pi**6/(16796160*epsilon) + 149*pi**4/(55987200*epsilon) - 655*f_3/(373248*epsilon**2) - 47*f_5/(155520*epsilon**2) - pi**4/(6220800*epsilon**2) + 11687/(5598720*epsilon**2) + 7*f_3/(9720*epsilon**3) - 2/(3645*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(19440*epsilon**4)","31346":"-f_3**2/(25920*epsilon) + 833*f_3/(1399680*epsilon) + f_5/(103680*epsilon) - 11101/(8398080*epsilon) - 41*pi**4/(11197440*epsilon) + 19*pi**6/(19595520*epsilon) + 169*f_3/(77760*epsilon**2) - 7*f_5/(4320*epsilon**2) - 157/(311040*epsilon**2) + pi**4/(1866240*epsilon**2) - 71*f_3/(15552*epsilon**3) - pi**4/(777600*epsilon**3) + 251/(116640*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","31347":"-f_3**2/(25920*epsilon) + 833*f_3/(1399680*epsilon) + f_5/(103680*epsilon) - 11101/(8398080*epsilon) - 41*pi**4/(11197440*epsilon) + 19*pi**6/(19595520*epsilon) + 169*f_3/(77760*epsilon**2) - 7*f_5/(4320*epsilon**2) - 157/(311040*epsilon**2) + pi**4/(1866240*epsilon**2) - 71*f_3/(15552*epsilon**3) - pi**4/(777600*epsilon**3) + 251/(116640*epsilon**3) + 19*f_3/(6480*epsilon**4) - 19/(19440*epsilon**4)","31348":"-11*f_3**2/(38880*epsilon) - 949*f_3/(46656*epsilon) - pi**4*f_3/(38880*epsilon) + 557*f_5/(23328*epsilon) - 13*f_7/(17280*epsilon) + 7*pi**4/(466560*epsilon) + 5*pi**6/(2939328*epsilon) + f_3**2/(324*epsilon**2) + 119*f_3/(4860*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","31349":"-11*f_3**2/(38880*epsilon) - 949*f_3/(46656*epsilon) - pi**4*f_3/(38880*epsilon) + 557*f_5/(23328*epsilon) - 13*f_7/(17280*epsilon) + 7*pi**4/(466560*epsilon) + 5*pi**6/(2939328*epsilon) + f_3**2/(324*epsilon**2) + 119*f_3/(4860*epsilon**2) - 65*f_5/(1944*epsilon**2) - pi**4/(19440*epsilon**2) + pi**6/(122472*epsilon**2) - f_3/(162*epsilon**3) + f_5/(162*epsilon**3)","31350":"f_3**2/(6480*epsilon) + 383*f_3/(622080*epsilon) + 721*f_5/(622080*epsilon) - 54883/(33592320*epsilon) - pi**6/(1959552*epsilon) + pi**4/(248832*epsilon) + 377*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 1717/(2985984*epsilon**2) - pi**4/(2073600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 9781/(3732480*epsilon**3) - 179/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","31351":"f_3**2/(6480*epsilon) + 383*f_3/(622080*epsilon) + 721*f_5/(622080*epsilon) - 54883/(33592320*epsilon) - pi**6/(1959552*epsilon) + pi**4/(248832*epsilon) + 377*f_3/(207360*epsilon**2) - f_5/(2592*epsilon**2) - 1717/(2985984*epsilon**2) - pi**4/(2073600*epsilon**2) - 13*f_3/(8640*epsilon**3) + 9781/(3732480*epsilon**3) - 179/(207360*epsilon**4) - 29/(25920*epsilon**5) + 1/(1440*epsilon**6)","31352":"-17*f_3**2/(155520*epsilon) + 347*f_3/(5598720*epsilon) + 119*f_5/(373248*epsilon) - 63179/(268738560*epsilon) - pi**6/(11757312*epsilon) + pi**4/(6220800*epsilon) + 331*f_3/(1866240*epsilon**2) - 19*f_5/(155520*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(11197440*epsilon**2) - f_3/(5760*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(12960*epsilon**5)","31353":"-17*f_3**2/(155520*epsilon) + 347*f_3/(5598720*epsilon) + 119*f_5/(373248*epsilon) - 63179/(268738560*epsilon) - pi**6/(11757312*epsilon) + pi**4/(6220800*epsilon) + 331*f_3/(1866240*epsilon**2) - 19*f_5/(155520*epsilon**2) - pi**4/(691200*epsilon**2) + 1967/(11197440*epsilon**2) - f_3/(5760*epsilon**3) + 1/(20736*epsilon**3) + pi**4/(1555200*epsilon**3) + f_3/(12960*epsilon**4) - 7/(38880*epsilon**4) + 1/(12960*epsilon**5)","31354":"-533*f_3/(3732480*epsilon) + f_5/(41472*epsilon) - pi**4/(4147200*epsilon) + 70541/(1612431360*epsilon) + f_3/(4860*epsilon**2) - pi**4/(1244160*epsilon**2) + 1421/(67184640*epsilon**2) - f_3/(10368*epsilon**3) - 19/(14929920*epsilon**3) - 211/(746496*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","31355":"-533*f_3/(3732480*epsilon) + f_5/(41472*epsilon) - pi**4/(4147200*epsilon) + 70541/(1612431360*epsilon) + f_3/(4860*epsilon**2) - pi**4/(1244160*epsilon**2) + 1421/(67184640*epsilon**2) - f_3/(10368*epsilon**3) - 19/(14929920*epsilon**3) - 211/(746496*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","31356":"2033*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 7*pi**4/(55987200*epsilon) - 4219/(537477120*epsilon) - 7*f_3/(116640*epsilon**2) - 289/(1074954240*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) - 1/(38880*epsilon**3) + 541/(4478976*epsilon**4) - 17/(93312*epsilon**5) + 7/(77760*epsilon**6)","31357":"2033*f_3/(44789760*epsilon) - f_5/(276480*epsilon) - 7*pi**4/(55987200*epsilon) - 4219/(537477120*epsilon) - 7*f_3/(116640*epsilon**2) - 289/(1074954240*epsilon**2) + 17*pi**4/(74649600*epsilon**2) + 17*f_3/(622080*epsilon**3) - 1/(38880*epsilon**3) + 541/(4478976*epsilon**4) - 17/(93312*epsilon**5) + 7/(77760*epsilon**6)","31358":"-11*f_3/(1990656*epsilon) - 7*f_5/(7464960*epsilon) + 308177/(174142586880*epsilon) + 53*pi**4/(2687385600*epsilon) + 53*f_3/(22394880*epsilon**2) - 10351/(2902376448*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 17213/(1209323520*epsilon**3) - 2407/(100776960*epsilon**4) + 19/(933120*epsilon**5) - 1/(139968*epsilon**6)","31359":"2353*f_3/(7464960*epsilon) - 7*f_5/(69120*epsilon) - 17*pi**4/(8294400*epsilon) - 69143/(537477120*epsilon) - 71*f_3/(622080*epsilon**2) + 127/(746496*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(25920*epsilon**3) - 3929/(22394880*epsilon**3) - 23/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","31360":"2353*f_3/(7464960*epsilon) - 7*f_5/(69120*epsilon) - 17*pi**4/(8294400*epsilon) - 69143/(537477120*epsilon) - 71*f_3/(622080*epsilon**2) + 127/(746496*epsilon**2) + 13*pi**4/(6220800*epsilon**2) - f_3/(25920*epsilon**3) - 3929/(22394880*epsilon**3) - 23/(622080*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","31361":"41*f_3/(22394880*epsilon) - pi**4/(223948800*epsilon) + 2307713/(14511882240*epsilon) - f_3/(1866240*epsilon**2) - 220481/(1934917632*epsilon**2) - 9193/(403107840*epsilon**3) + 6283/(67184640*epsilon**4) - 79/(933120*epsilon**5) + 7/(233280*epsilon**6)","31362":"41*f_3/(22394880*epsilon) - pi**4/(223948800*epsilon) + 2307713/(14511882240*epsilon) - f_3/(1866240*epsilon**2) - 220481/(1934917632*epsilon**2) - 9193/(403107840*epsilon**3) + 6283/(67184640*epsilon**4) - 79/(933120*epsilon**5) + 7/(233280*epsilon**6)","31363":"-829*f_3/(11197440*epsilon) - f_5/(69120*epsilon) + pi**4/(921600*epsilon) + 1828127/(9674588160*epsilon) - f_3/(69120*epsilon**2) - 33181/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 289/(2488320*epsilon**3) + 1403/(5598720*epsilon**4) - 7/(38880*epsilon**5) + 1/(19440*epsilon**6)","31364":"-829*f_3/(11197440*epsilon) - f_5/(69120*epsilon) + pi**4/(921600*epsilon) + 1828127/(9674588160*epsilon) - f_3/(69120*epsilon**2) - 33181/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 289/(2488320*epsilon**3) + 1403/(5598720*epsilon**4) - 7/(38880*epsilon**5) + 1/(19440*epsilon**6)","31365":"f_3**2/(51840*epsilon) + 2141*f_3/(1244160*epsilon) - 73*f_5/(38880*epsilon) - pi**6/(3919104*epsilon) - 11*pi**4/(12441600*epsilon) + 56173/(134369280*epsilon) + 43*f_3/(25920*epsilon**2) - f_5/(5184*epsilon**2) - 13091/(9953280*epsilon**2) - f_3/(576*epsilon**3) + 26819/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","31366":"f_3**2/(51840*epsilon) + 2141*f_3/(1244160*epsilon) - 73*f_5/(38880*epsilon) - pi**6/(3919104*epsilon) - 11*pi**4/(12441600*epsilon) + 56173/(134369280*epsilon) + 43*f_3/(25920*epsilon**2) - f_5/(5184*epsilon**2) - 13091/(9953280*epsilon**2) - f_3/(576*epsilon**3) + 26819/(14929920*epsilon**3) + 41/(414720*epsilon**4) - 91/(103680*epsilon**5) + 1/(2880*epsilon**6)","31367":"f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 23011/(483729408*epsilon) - 13*f_3/(622080*epsilon**2) - 57529/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 16571/(67184640*epsilon**3) + 1379/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","31368":"f_3/(186624*epsilon) + pi**4/(18662400*epsilon) + 23011/(483729408*epsilon) - 13*f_3/(622080*epsilon**2) - 57529/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) - 16571/(67184640*epsilon**3) + 1379/(2799360*epsilon**4) - 11/(31104*epsilon**5) + 1/(9720*epsilon**6)","31369":"-547*f_3/(3732480*epsilon) + f_5/(6912*epsilon) - pi**4/(1244160*epsilon) + 2981/(33592320*epsilon) + 7*f_3/(17280*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 187/(26873856*epsilon**2) - 7*f_3/(25920*epsilon**3) - 23/(279936*epsilon**3) - 461/(933120*epsilon**4) + 13/(8640*epsilon**5) - 7/(6480*epsilon**6)","31370":"149*f_3/(414720*epsilon) - 15871/(44789760*epsilon) + 11*pi**4/(4147200*epsilon) - 41*f_3/(34560*epsilon**2) - pi**4/(172800*epsilon**2) + 565/(1492992*epsilon**2) + f_3/(960*epsilon**3) + 1549/(3732480*epsilon**3) + 553/(311040*epsilon**4) - 77/(25920*epsilon**5) + 1/(720*epsilon**6)","31371":"1073*f_3/(1866240*epsilon) - 1186837/(403107840*epsilon) - 17*pi**4/(4665600*epsilon) + 31*f_3/(155520*epsilon**2) + pi**4/(518400*epsilon**2) + 325573/(100776960*epsilon**2) + f_3/(4320*epsilon**3) + 4711/(3359232*epsilon**3) - 281/(77760*epsilon**4) + 37/(14580*epsilon**5) - 7/(9720*epsilon**6)","31372":"22810781/(174142586880*epsilon) - 216377/(1612431360*epsilon**2) + 158983/(2418647040*epsilon**3) - 1547/(67184640*epsilon**4) + 19/(3359232*epsilon**5) - 1/(1399680*epsilon**6)","31373":"-f_3**2/(17280*epsilon) - 343*f_3/(559872*epsilon) - f_5/(311040*epsilon) + pi**6/(4898880*epsilon) + 43*pi**4/(13996800*epsilon) + 15103/(33592320*epsilon) + 401*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - 23*pi**4/(4665600*epsilon**2) - 647/(1399680*epsilon**2) - 23*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1117/(1866240*epsilon**3) + f_3/(6480*epsilon**4) - 11/(31104*epsilon**4) + 1/(12960*epsilon**5)","31374":"-329*f_3/(3732480*epsilon) - 11*f_5/(207360*epsilon) - pi**4/(1555200*epsilon) + 265943/(1209323520*epsilon) - 13*f_3/(622080*epsilon**2) - 15719/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 269/(1244160*epsilon**3) - 5/(559872*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","31375":"-329*f_3/(3732480*epsilon) - 11*f_5/(207360*epsilon) - pi**4/(1555200*epsilon) + 265943/(1209323520*epsilon) - 13*f_3/(622080*epsilon**2) - 15719/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 269/(1244160*epsilon**3) - 5/(559872*epsilon**4) + 49/(233280*epsilon**5) - 1/(9720*epsilon**6)","31376":"19*f_3/(1866240*epsilon) - 143*f_5/(1244160*epsilon) + 49*pi**4/(74649600*epsilon) + 88763/(806215680*epsilon) - 17*f_3/(207360*epsilon**2) - 46909/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 661/(3732480*epsilon**3) - 439/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","31377":"19*f_3/(1866240*epsilon) - 143*f_5/(1244160*epsilon) + 49*pi**4/(74649600*epsilon) + 88763/(806215680*epsilon) - 17*f_3/(207360*epsilon**2) - 46909/(537477120*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 661/(3732480*epsilon**3) - 439/(1866240*epsilon**4) + 11/(77760*epsilon**5) - 1/(25920*epsilon**6)","31378":"-f_3**2/(5760*epsilon) - 25169*f_3/(1244160*epsilon) - 767*f_5/(34560*epsilon) + 49*f_7/(1920*epsilon) - pi**6/(155520*epsilon) - 11*pi**4/(276480*epsilon) + 36845/(1119744*epsilon) + 241*f_3/(11520*epsilon**2) + 49*f_5/(2880*epsilon**2) - 25849/(746496*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 287/(19440*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31379":"-23*f_3**2/(1728*epsilon) + 989*f_3/(19440*epsilon) + 539*f_5/(17280*epsilon) - 49*f_7/(1280*epsilon) - 79*pi**6/(3265920*epsilon) - 2669/(233280*epsilon) + pi**4/(777600*epsilon) - 323*f_3/(12960*epsilon**2) + 53*f_5/(4320*epsilon**2) + pi**4/(14400*epsilon**2) + 653/(38880*epsilon**2) + f_3/(120*epsilon**3) - 11/(1080*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31380":"-23*f_3**2/(1728*epsilon) + 989*f_3/(19440*epsilon) + 539*f_5/(17280*epsilon) - 49*f_7/(1280*epsilon) - 79*pi**6/(3265920*epsilon) - 2669/(233280*epsilon) + pi**4/(777600*epsilon) - 323*f_3/(12960*epsilon**2) + 53*f_5/(4320*epsilon**2) + pi**4/(14400*epsilon**2) + 653/(38880*epsilon**2) + f_3/(120*epsilon**3) - 11/(1080*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31381":"5*f_3/(2592*epsilon) - 178127/(134369280*epsilon) - pi**4/(172800*epsilon) - 103*f_3/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + 108361/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 16967/(1866240*epsilon**3) + 559/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(540*epsilon**6)","31382":"5*f_3/(2592*epsilon) - 178127/(134369280*epsilon) - pi**4/(172800*epsilon) - 103*f_3/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + 108361/(22394880*epsilon**2) + f_3/(480*epsilon**3) - 16967/(1866240*epsilon**3) + 559/(77760*epsilon**4) - 59/(12960*epsilon**5) + 1/(540*epsilon**6)","31383":"-f_3**2/(72*epsilon) + 9793*f_3/(155520*epsilon) + 97*f_5/(8640*epsilon) - 49*f_7/(1280*epsilon) - pi**6/(38880*epsilon) - 2893/(466560*epsilon) + 47*pi**4/(1555200*epsilon) - 139*f_3/(6480*epsilon**2) + f_5/(90*epsilon**2) + pi**4/(14400*epsilon**2) + 277/(19440*epsilon**2) + f_3/(120*epsilon**3) - 7/(720*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31384":"-f_3**2/(72*epsilon) + 9793*f_3/(155520*epsilon) + 97*f_5/(8640*epsilon) - 49*f_7/(1280*epsilon) - pi**6/(38880*epsilon) - 2893/(466560*epsilon) + 47*pi**4/(1555200*epsilon) - 139*f_3/(6480*epsilon**2) + f_5/(90*epsilon**2) + pi**4/(14400*epsilon**2) + 277/(19440*epsilon**2) + f_3/(120*epsilon**3) - 7/(720*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31385":"7*f_3**2/(120*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(3600*epsilon) + 3*f_3_5/(80*epsilon) + 13*f_5/(72*epsilon) - 3521*f_7/(17280*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(27216*epsilon) - f_3**2/(12*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(192*epsilon**2)","31386":"-7*f_3**2/(864*epsilon) + 589*f_3/(138240*epsilon) - 101*f_5/(34560*epsilon) + 269*pi**4/(12441600*epsilon) + 42973/(14929920*epsilon) + 37*pi**6/(6531840*epsilon) + 283*f_3/(51840*epsilon**2) + 67*f_5/(8640*epsilon**2) - 1297/(207360*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 359/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(2880*epsilon**4) + 1/(720*epsilon**5)","31387":"-7*f_3**2/(864*epsilon) + 589*f_3/(138240*epsilon) - 101*f_5/(34560*epsilon) + 269*pi**4/(12441600*epsilon) + 42973/(14929920*epsilon) + 37*pi**6/(6531840*epsilon) + 283*f_3/(51840*epsilon**2) + 67*f_5/(8640*epsilon**2) - 1297/(207360*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 359/(51840*epsilon**3) + f_3/(360*epsilon**4) - 13/(2880*epsilon**4) + 1/(720*epsilon**5)","31388":"-f_3**2/(45*epsilon) + 41*f_3*f_5/(540*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(20*epsilon) - 13*f_5/(36*epsilon) + 833*f_7/(2160*epsilon) - pi**6/(13608*epsilon) + 8767*pi**8/(408240000*epsilon) + f_3**2/(18*epsilon**2) + 5*f_5/(18*epsilon**2) - 161*f_7/(432*epsilon**2)","31389":"-7*f_3**2/(1080*epsilon) - f_3*f_5/(108*epsilon) + 10*f_5/(27*epsilon) - 1421*f_7/(4320*epsilon) - 7*pi**8/(583200*epsilon) + pi**6/(11664*epsilon) - 35*f_5/(108*epsilon**2) + 35*f_7/(108*epsilon**2)","31390":"-7*f_3**2/(1080*epsilon) - f_3*f_5/(108*epsilon) + 10*f_5/(27*epsilon) - 1421*f_7/(4320*epsilon) - 7*pi**8/(583200*epsilon) + pi**6/(11664*epsilon) - 35*f_5/(108*epsilon**2) + 35*f_7/(108*epsilon**2)","31391":"-f_3**2/(1080*epsilon) - 34009*f_3/(3732480*epsilon) - 241*f_5/(34560*epsilon) - 19*pi**6/(6531840*epsilon) - 169*pi**4/(7464960*epsilon) + 974693/(44789760*epsilon) + 4363*f_3/(155520*epsilon**2) + 37*f_5/(2880*epsilon**2) - 319/(6480*epsilon**2) + 19*pi**4/(518400*epsilon**2) - 443*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) + 14063/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 23/(1080*epsilon**4) + 1/(216*epsilon**5)","31392":"-f_3**2/(1080*epsilon) - 34009*f_3/(3732480*epsilon) - 241*f_5/(34560*epsilon) - 19*pi**6/(6531840*epsilon) - 169*pi**4/(7464960*epsilon) + 974693/(44789760*epsilon) + 4363*f_3/(155520*epsilon**2) + 37*f_5/(2880*epsilon**2) - 319/(6480*epsilon**2) + 19*pi**4/(518400*epsilon**2) - 443*f_3/(12960*epsilon**3) - pi**4/(129600*epsilon**3) + 14063/(311040*epsilon**3) + 19*f_3/(1080*epsilon**4) - 23/(1080*epsilon**4) + 1/(216*epsilon**5)","31393":"-11167*f_3/(622080*epsilon) - 389*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(138240*epsilon) + 2897237/(67184640*epsilon) + 29*f_3/(1920*epsilon**2) - 939223/(44789760*epsilon**2) - 77*pi**4/(1036800*epsilon**2) - 17*f_3/(8640*epsilon**3) + 2621/(1866240*epsilon**3) - 157/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31394":"-11167*f_3/(622080*epsilon) - 389*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(138240*epsilon) + 2897237/(67184640*epsilon) + 29*f_3/(1920*epsilon**2) - 939223/(44789760*epsilon**2) - 77*pi**4/(1036800*epsilon**2) - 17*f_3/(8640*epsilon**3) + 2621/(1866240*epsilon**3) - 157/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31395":"-419*f_3/(103680*epsilon) - pi**4/(1555200*epsilon) + 280933/(67184640*epsilon) + 229*f_3/(17280*epsilon**2) - 19753/(1399680*epsilon**2) + pi**4/(518400*epsilon**2) - 17*f_3/(2160*epsilon**3) + 7363/(933120*epsilon**3) + 259/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","31396":"-419*f_3/(103680*epsilon) - pi**4/(1555200*epsilon) + 280933/(67184640*epsilon) + 229*f_3/(17280*epsilon**2) - 19753/(1399680*epsilon**2) + pi**4/(518400*epsilon**2) - 17*f_3/(2160*epsilon**3) + 7363/(933120*epsilon**3) + 259/(155520*epsilon**4) - 1/(324*epsilon**5) + 1/(1080*epsilon**6)","31397":"37*f_3**2/(4320*epsilon) + 29837*f_3/(622080*epsilon) - 71*f_5/(2304*epsilon) - 2218561/(67184640*epsilon) - pi**6/(81648*epsilon) + 29*pi**4/(414720*epsilon) - 1403*f_3/(17280*epsilon**2) + 23*f_5/(432*epsilon**2) - pi**4/(207360*epsilon**2) + 2022137/(44789760*epsilon**2) + 35*f_3/(1728*epsilon**3) - 35827/(1866240*epsilon**3) + 59/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31398":"37*f_3**2/(4320*epsilon) + 29837*f_3/(622080*epsilon) - 71*f_5/(2304*epsilon) - 2218561/(67184640*epsilon) - pi**6/(81648*epsilon) + 29*pi**4/(414720*epsilon) - 1403*f_3/(17280*epsilon**2) + 23*f_5/(432*epsilon**2) - pi**4/(207360*epsilon**2) + 2022137/(44789760*epsilon**2) + 35*f_3/(1728*epsilon**3) - 35827/(1866240*epsilon**3) + 59/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31399":"2333*f_3/(311040*epsilon) - 187*f_5/(34560*epsilon) - 988187/(268738560*epsilon) + pi**4/(51840*epsilon) - f_3/(45*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(41472*epsilon**2) + 123713/(8957952*epsilon**2) + 31*f_3/(1728*epsilon**3) - 13333/(933120*epsilon**3) - 409/(155520*epsilon**4) + 133/(12960*epsilon**5) - 11/(2160*epsilon**6)","31400":"2333*f_3/(311040*epsilon) - 187*f_5/(34560*epsilon) - 988187/(268738560*epsilon) + pi**4/(51840*epsilon) - f_3/(45*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(41472*epsilon**2) + 123713/(8957952*epsilon**2) + 31*f_3/(1728*epsilon**3) - 13333/(933120*epsilon**3) - 409/(155520*epsilon**4) + 133/(12960*epsilon**5) - 11/(2160*epsilon**6)","31401":"-731*f_3/(1244160*epsilon) + 23*f_5/(11520*epsilon) - 2106833/(268738560*epsilon) + 7*pi**4/(460800*epsilon) - 5*f_3/(2304*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1648301/(134369280*epsilon**2) + 11*f_3/(4320*epsilon**3) - 84217/(11197440*epsilon**3) + 361/(103680*epsilon**4) - 109/(77760*epsilon**5) + 1/(3240*epsilon**6)","31402":"-731*f_3/(1244160*epsilon) + 23*f_5/(11520*epsilon) - 2106833/(268738560*epsilon) + 7*pi**4/(460800*epsilon) - 5*f_3/(2304*epsilon**2) - 23*pi**4/(1036800*epsilon**2) + 1648301/(134369280*epsilon**2) + 11*f_3/(4320*epsilon**3) - 84217/(11197440*epsilon**3) + 361/(103680*epsilon**4) - 109/(77760*epsilon**5) + 1/(3240*epsilon**6)","31403":"-1367*f_3/(2488320*epsilon) - 7*f_5/(34560*epsilon) - 610525/(644972544*epsilon) - pi**4/(1036800*epsilon) + 11*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 596489/(268738560*epsilon**2) - 11*f_3/(17280*epsilon**3) - 29179/(11197440*epsilon**3) + 2959/(933120*epsilon**4) - 377/(155520*epsilon**5) + 11/(12960*epsilon**6)","31404":"-1367*f_3/(2488320*epsilon) - 7*f_5/(34560*epsilon) - 610525/(644972544*epsilon) - pi**4/(1036800*epsilon) + 11*f_3/(17280*epsilon**2) + pi**4/(518400*epsilon**2) + 596489/(268738560*epsilon**2) - 11*f_3/(17280*epsilon**3) - 29179/(11197440*epsilon**3) + 2959/(933120*epsilon**4) - 377/(155520*epsilon**5) + 11/(12960*epsilon**6)","31405":"-43*f_3**2/(5760*epsilon) + 30847*f_3/(1244160*epsilon) + 103*f_5/(34560*epsilon) - 62287/(2799360*epsilon) - pi**6/(544320*epsilon) + pi**4/(153600*epsilon) - 79*f_3/(11520*epsilon**2) - f_5/(2880*epsilon**2) - pi**4/(207360*epsilon**2) + 3311/(746496*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 19/(2430*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31406":"-43*f_3**2/(5760*epsilon) + 30847*f_3/(1244160*epsilon) + 103*f_5/(34560*epsilon) - 62287/(2799360*epsilon) - pi**6/(544320*epsilon) + pi**4/(153600*epsilon) - 79*f_3/(11520*epsilon**2) - f_5/(2880*epsilon**2) - pi**4/(207360*epsilon**2) + 3311/(746496*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 19/(2430*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31407":"1327*f_3/(933120*epsilon) - f_5/(12960*epsilon) - 1669/(622080*epsilon) + pi**4/(207360*epsilon) - 1837*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(69120*epsilon**2) + 1031/(103680*epsilon**2) + 53*f_3/(5184*epsilon**3) - 4123/(311040*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 29/(4320*epsilon**4) - 1/(720*epsilon**5)","31408":"1327*f_3/(933120*epsilon) - f_5/(12960*epsilon) - 1669/(622080*epsilon) + pi**4/(207360*epsilon) - 1837*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(69120*epsilon**2) + 1031/(103680*epsilon**2) + 53*f_3/(5184*epsilon**3) - 4123/(311040*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 29/(4320*epsilon**4) - 1/(720*epsilon**5)","31409":"-151*f_3/(233280*epsilon) + 23*f_5/(69120*epsilon) - pi**4/(691200*epsilon) + 82039/(89579520*epsilon) + 83*f_3/(69120*epsilon**2) - 1203299/(403107840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - 19*f_3/(25920*epsilon**3) + 206147/(67184640*epsilon**3) - 97/(46656*epsilon**4) + 97/(93312*epsilon**5) - 1/(3888*epsilon**6)","31410":"-151*f_3/(233280*epsilon) + 23*f_5/(69120*epsilon) - pi**4/(691200*epsilon) + 82039/(89579520*epsilon) + 83*f_3/(69120*epsilon**2) - 1203299/(403107840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - 19*f_3/(25920*epsilon**3) + 206147/(67184640*epsilon**3) - 97/(46656*epsilon**4) + 97/(93312*epsilon**5) - 1/(3888*epsilon**6)","31411":"2947*f_3/(3732480*epsilon) - 41*f_5/(207360*epsilon) - 149*pi**4/(18662400*epsilon) + 81803/(44789760*epsilon) + 193*f_3/(622080*epsilon**2) - 246937/(100776960*epsilon**2) + pi**4/(230400*epsilon**2) - f_3/(2880*epsilon**3) + 102199/(67184640*epsilon**3) - 113/(155520*epsilon**4) + 127/(466560*epsilon**5) - 1/(19440*epsilon**6)","31412":"107*f_3/(103680*epsilon) + 23*f_5/(23040*epsilon) - 1879613/(268738560*epsilon) + 7*pi**4/(1555200*epsilon) - 241*f_3/(103680*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 529411/(53747712*epsilon**2) + 67*f_3/(17280*epsilon**3) - 108893/(11197440*epsilon**3) + 313/(41472*epsilon**4) - 449/(77760*epsilon**5) + 1/(405*epsilon**6)","31413":"107*f_3/(103680*epsilon) + 23*f_5/(23040*epsilon) - 1879613/(268738560*epsilon) + 7*pi**4/(1555200*epsilon) - 241*f_3/(103680*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 529411/(53747712*epsilon**2) + 67*f_3/(17280*epsilon**3) - 108893/(11197440*epsilon**3) + 313/(41472*epsilon**4) - 449/(77760*epsilon**5) + 1/(405*epsilon**6)","31414":"4903*f_3/(622080*epsilon) - f_5/(270*epsilon) - 127*pi**4/(4147200*epsilon) - 208093/(134369280*epsilon) - 187*f_3/(6912*epsilon**2) + f_5/(144*epsilon**2) + pi**4/(51840*epsilon**2) + 927559/(44789760*epsilon**2) + 5*f_3/(216*epsilon**3) - 2717/(116640*epsilon**3) + 287/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31415":"4903*f_3/(622080*epsilon) - f_5/(270*epsilon) - 127*pi**4/(4147200*epsilon) - 208093/(134369280*epsilon) - 187*f_3/(6912*epsilon**2) + f_5/(144*epsilon**2) + pi**4/(51840*epsilon**2) + 927559/(44789760*epsilon**2) + 5*f_3/(216*epsilon**3) - 2717/(116640*epsilon**3) + 287/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31416":"107*f_3**2/(8640*epsilon) - 42949*f_3/(1866240*epsilon) + 551*f_5/(17280*epsilon) - 145757/(5598720*epsilon) + pi**4/(746496*epsilon) + 13*pi**6/(1632960*epsilon) + 115*f_3/(31104*epsilon**2) - f_5/(32*epsilon**2) - pi**4/(11520*epsilon**2) + 4259/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","31417":"107*f_3**2/(8640*epsilon) - 42949*f_3/(1866240*epsilon) + 551*f_5/(17280*epsilon) - 145757/(5598720*epsilon) + pi**4/(746496*epsilon) + 13*pi**6/(1632960*epsilon) + 115*f_3/(31104*epsilon**2) - f_5/(32*epsilon**2) - pi**4/(11520*epsilon**2) + 4259/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","31418":"-43*f_3/(31104*epsilon) - f_5/(2880*epsilon) - pi**4/(103680*epsilon) + 1283/(466560*epsilon) + 7*f_3/(1296*epsilon**2) + f_5/(960*epsilon**2) - 373/(38880*epsilon**2) + pi**4/(28800*epsilon**2) - 53*f_3/(6480*epsilon**3) - pi**4/(32400*epsilon**3) + 149/(19440*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","31419":"-43*f_3/(31104*epsilon) - f_5/(2880*epsilon) - pi**4/(103680*epsilon) + 1283/(466560*epsilon) + 7*f_3/(1296*epsilon**2) + f_5/(960*epsilon**2) - 373/(38880*epsilon**2) + pi**4/(28800*epsilon**2) - 53*f_3/(6480*epsilon**3) - pi**4/(32400*epsilon**3) + 149/(19440*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","31420":"787*f_3/(69120*epsilon) - 19*f_5/(1728*epsilon) - 7*pi**4/(230400*epsilon) + 3965/(2985984*epsilon) - 197*f_3/(17280*epsilon**2) + f_5/(72*epsilon**2) - 7999/(1244160*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(288*epsilon**3) - 193/(207360*epsilon**3) + 91/(17280*epsilon**4) + 11/(1440*epsilon**5) - 1/(120*epsilon**6)","31421":"-f_3**2/(640*epsilon) - 5183*f_3/(1244160*epsilon) - 119*f_5/(34560*epsilon) + pi**6/(544320*epsilon) + 4963/(1244160*epsilon) + 107*pi**4/(2488320*epsilon) + 221*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - 101*pi**4/(1036800*epsilon**2) + 1481/(622080*epsilon**2) - 7*f_3/(480*epsilon**3) + 179/(51840*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 53/(4320*epsilon**4) + 1/(180*epsilon**5)","31422":"-f_3**2/(640*epsilon) - 5183*f_3/(1244160*epsilon) - 119*f_5/(34560*epsilon) + pi**6/(544320*epsilon) + 4963/(1244160*epsilon) + 107*pi**4/(2488320*epsilon) + 221*f_3/(20736*epsilon**2) - f_5/(960*epsilon**2) - 101*pi**4/(1036800*epsilon**2) + 1481/(622080*epsilon**2) - 7*f_3/(480*epsilon**3) + 179/(51840*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 53/(4320*epsilon**4) + 1/(180*epsilon**5)","31423":"-29*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 8197*f_3/(155520*epsilon) - 1913*f_5/(31104*epsilon) + 319*f_7/(34560*epsilon) - pi**6/(653184*epsilon) + pi**4/(518400*epsilon) + 17*f_3**2/(2160*epsilon**2) - 131*f_3/(1440*epsilon**2) + 79*f_5/(864*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","31424":"-29*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 8197*f_3/(155520*epsilon) - 1913*f_5/(31104*epsilon) + 319*f_7/(34560*epsilon) - pi**6/(653184*epsilon) + pi**4/(518400*epsilon) + 17*f_3**2/(2160*epsilon**2) - 131*f_3/(1440*epsilon**2) + 79*f_5/(864*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","31425":"-f_3**2/(6480*epsilon) - 91*f_3/(82944*epsilon) + 211*f_5/(311040*epsilon) - pi**6/(979776*epsilon) + pi**4/(102400*epsilon) + 138883/(134369280*epsilon) + 11*f_3/(207360*epsilon**2) + f_5/(648*epsilon**2) - 63563/(29859840*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 6787/(3732480*epsilon**3) + 203/(155520*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","31426":"-f_3**2/(6480*epsilon) - 91*f_3/(82944*epsilon) + 211*f_5/(311040*epsilon) - pi**6/(979776*epsilon) + pi**4/(102400*epsilon) + 138883/(134369280*epsilon) + 11*f_3/(207360*epsilon**2) + f_5/(648*epsilon**2) - 63563/(29859840*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 6787/(3732480*epsilon**3) + 203/(155520*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","31427":"-f_3**2/(5184*epsilon) + 233*f_3/(829440*epsilon) - 461*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 137*pi**4/(24883200*epsilon) + 318623/(537477120*epsilon) - 107*f_3/(207360*epsilon**2) + f_5/(1296*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 18629/(44789760*epsilon**2) + f_3/(4320*epsilon**3) + 4303/(7464960*epsilon**3) - 89/(124416*epsilon**4) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","31428":"-f_3**2/(5184*epsilon) + 233*f_3/(829440*epsilon) - 461*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 137*pi**4/(24883200*epsilon) + 318623/(537477120*epsilon) - 107*f_3/(207360*epsilon**2) + f_5/(1296*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 18629/(44789760*epsilon**2) + f_3/(4320*epsilon**3) + 4303/(7464960*epsilon**3) - 89/(124416*epsilon**4) - 13/(10368*epsilon**5) + 1/(864*epsilon**6)","31429":"1183*f_3/(373248*epsilon) + 23*f_5/(20736*epsilon) - 917621/(179159040*epsilon) - pi**4/(4147200*epsilon) - 3941*f_3/(622080*epsilon**2) - 23*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 20171/(2488320*epsilon**2) + 113*f_3/(25920*epsilon**3) - 71/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 19/(10368*epsilon**4) - 1/(2880*epsilon**5)","31430":"1183*f_3/(373248*epsilon) + 23*f_5/(20736*epsilon) - 917621/(179159040*epsilon) - pi**4/(4147200*epsilon) - 3941*f_3/(622080*epsilon**2) - 23*f_5/(17280*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 20171/(2488320*epsilon**2) + 113*f_3/(25920*epsilon**3) - 71/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 19/(10368*epsilon**4) - 1/(2880*epsilon**5)","31431":"-f_3**2/(2160*epsilon) - 1849*f_3/(207360*epsilon) + 13*f_5/(3456*epsilon) - 49*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 1693207/(268738560*epsilon) + 37*f_3/(4320*epsilon**2) - f_5/(108*epsilon**2) - 94387/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 11891/(1866240*epsilon**3) + 683/(155520*epsilon**4) + 37/(3240*epsilon**5) - 1/(108*epsilon**6)","31432":"-f_3**2/(2160*epsilon) - 1849*f_3/(207360*epsilon) + 13*f_5/(3456*epsilon) - 49*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 1693207/(268738560*epsilon) + 37*f_3/(4320*epsilon**2) - f_5/(108*epsilon**2) - 94387/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) - 11891/(1866240*epsilon**3) + 683/(155520*epsilon**4) + 37/(3240*epsilon**5) - 1/(108*epsilon**6)","31433":"223*f_3/(27648*epsilon) - 23*f_5/(5760*epsilon) - 1278319/(537477120*epsilon) - pi**4/(259200*epsilon) - 7*f_3/(576*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(172800*epsilon**2) + 436561/(44789760*epsilon**2) + 23*f_3/(2880*epsilon**3) - 3745/(373248*epsilon**3) + 43/(19440*epsilon**4) + 173/(25920*epsilon**5) - 11/(2160*epsilon**6)","31434":"223*f_3/(27648*epsilon) - 23*f_5/(5760*epsilon) - 1278319/(537477120*epsilon) - pi**4/(259200*epsilon) - 7*f_3/(576*epsilon**2) + f_5/(144*epsilon**2) - pi**4/(172800*epsilon**2) + 436561/(44789760*epsilon**2) + 23*f_3/(2880*epsilon**3) - 3745/(373248*epsilon**3) + 43/(19440*epsilon**4) + 173/(25920*epsilon**5) - 11/(2160*epsilon**6)","31435":"f_3**2/(1080*epsilon) + 1997*f_3/(38880*epsilon) - 47*f_5/(5760*epsilon) - 19697/(466560*epsilon) - 67*pi**6/(3265920*epsilon) + 209*pi**4/(3110400*epsilon) - 287*f_3/(6480*epsilon**2) + 37*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 4159/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31436":"f_3**2/(1080*epsilon) + 1997*f_3/(38880*epsilon) - 47*f_5/(5760*epsilon) - 19697/(466560*epsilon) - 67*pi**6/(3265920*epsilon) + 209*pi**4/(3110400*epsilon) - 287*f_3/(6480*epsilon**2) + 37*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 4159/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 1/(144*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31437":"-497*f_3/(1244160*epsilon) - 23*f_5/(23040*epsilon) - 23*pi**4/(4147200*epsilon) + 1347769/(268738560*epsilon) - 11*f_3/(8640*epsilon**2) - 923927/(268738560*epsilon**2) + 23*pi**4/(2073600*epsilon**2) + 23*f_3/(17280*epsilon**3) - 2275/(1119744*epsilon**3) + 2629/(622080*epsilon**4) - 11/(2430*epsilon**5) + 7/(3240*epsilon**6)","31438":"-497*f_3/(1244160*epsilon) - 23*f_5/(23040*epsilon) - 23*pi**4/(4147200*epsilon) + 1347769/(268738560*epsilon) - 11*f_3/(8640*epsilon**2) - 923927/(268738560*epsilon**2) + 23*pi**4/(2073600*epsilon**2) + 23*f_3/(17280*epsilon**3) - 2275/(1119744*epsilon**3) + 2629/(622080*epsilon**4) - 11/(2430*epsilon**5) + 7/(3240*epsilon**6)","31439":"2939*f_3/(622080*epsilon) - 149*f_5/(8640*epsilon) - pi**4/(20736*epsilon) + 4273583/(268738560*epsilon) + 13*f_3/(8640*epsilon**2) - 158051/(22394880*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - 11611/(1866240*epsilon**3) - 1/(31104*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31440":"2939*f_3/(622080*epsilon) - 149*f_5/(8640*epsilon) - pi**4/(20736*epsilon) + 4273583/(268738560*epsilon) + 13*f_3/(8640*epsilon**2) - 158051/(22394880*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 7*f_3/(2160*epsilon**3) - 11611/(1866240*epsilon**3) - 1/(31104*epsilon**4) + 7/(1620*epsilon**5) - 1/(540*epsilon**6)","31441":"f_3**2/(1728*epsilon) - 1403*f_3/(138240*epsilon) - 49*f_5/(4320*epsilon) + 49*f_7/(3840*epsilon) - 23*pi**6/(6531840*epsilon) + 91*pi**4/(12441600*epsilon) + 69869/(5598720*epsilon) + 1169*f_3/(103680*epsilon**2) + 109*f_5/(8640*epsilon**2) - 36809/(1866240*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 5107/(311040*epsilon**3) + f_3/(180*epsilon**4) - 253/(25920*epsilon**4) + 7/(2160*epsilon**5)","31442":"f_3**2/(1728*epsilon) - 1403*f_3/(138240*epsilon) - 49*f_5/(4320*epsilon) + 49*f_7/(3840*epsilon) - 23*pi**6/(6531840*epsilon) + 91*pi**4/(12441600*epsilon) + 69869/(5598720*epsilon) + 1169*f_3/(103680*epsilon**2) + 109*f_5/(8640*epsilon**2) - 36809/(1866240*epsilon**2) - 29*pi**4/(1036800*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 5107/(311040*epsilon**3) + f_3/(180*epsilon**4) - 253/(25920*epsilon**4) + 7/(2160*epsilon**5)","31443":"-3857*f_3/(622080*epsilon) - 23*f_5/(6912*epsilon) + 37*pi**4/(12441600*epsilon) + 2460347/(179159040*epsilon) + 463*f_3/(41472*epsilon**2) + 23*f_5/(5760*epsilon**2) - 157561/(7464960*epsilon**2) - 41*pi**4/(2073600*epsilon**2) - 7*f_3/(960*epsilon**3) + pi**4/(43200*epsilon**3) + 9679/(622080*epsilon**3) + f_3/(360*epsilon**4) - 167/(25920*epsilon**4) + 23/(8640*epsilon**5)","31444":"-3857*f_3/(622080*epsilon) - 23*f_5/(6912*epsilon) + 37*pi**4/(12441600*epsilon) + 2460347/(179159040*epsilon) + 463*f_3/(41472*epsilon**2) + 23*f_5/(5760*epsilon**2) - 157561/(7464960*epsilon**2) - 41*pi**4/(2073600*epsilon**2) - 7*f_3/(960*epsilon**3) + pi**4/(43200*epsilon**3) + 9679/(622080*epsilon**3) + f_3/(360*epsilon**4) - 167/(25920*epsilon**4) + 23/(8640*epsilon**5)","31445":"181*f_3/(3732480*epsilon) + f_5/(23040*epsilon) - 35333/(35831808*epsilon) - 11*pi**4/(3732480*epsilon) + 23*f_3/(38880*epsilon**2) - pi**4/(1244160*epsilon**2) + 63683/(53747712*epsilon**2) - f_3/(10368*epsilon**3) + 3871/(11197440*epsilon**3) - 4327/(1866240*epsilon**4) + 101/(38880*epsilon**5) - 7/(6480*epsilon**6)","31446":"181*f_3/(3732480*epsilon) + f_5/(23040*epsilon) - 35333/(35831808*epsilon) - 11*pi**4/(3732480*epsilon) + 23*f_3/(38880*epsilon**2) - pi**4/(1244160*epsilon**2) + 63683/(53747712*epsilon**2) - f_3/(10368*epsilon**3) + 3871/(11197440*epsilon**3) - 4327/(1866240*epsilon**4) + 101/(38880*epsilon**5) - 7/(6480*epsilon**6)","31447":"-263*f_3/(311040*epsilon) + 23*f_5/(51840*epsilon) - 96649/(268738560*epsilon) + 11*pi**4/(3110400*epsilon) - 17*f_3/(25920*epsilon**2) - pi**4/(103680*epsilon**2) + 1133/(3732480*epsilon**2) + f_3/(1728*epsilon**3) + 1873/(3732480*epsilon**3) + 13/(311040*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31448":"f_3**2/(25920*epsilon) - 637*f_3/(1244160*epsilon) + 757*f_5/(622080*epsilon) - 454409/(537477120*epsilon) - pi**6/(1959552*epsilon) + 13*pi**4/(3110400*epsilon) - 5*f_3/(20736*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(691200*epsilon**2) + 27559/(29859840*epsilon**2) - f_3/(5760*epsilon**3) + 3263/(3732480*epsilon**3) + 41/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","31449":"f_3**2/(25920*epsilon) - 637*f_3/(1244160*epsilon) + 757*f_5/(622080*epsilon) - 454409/(537477120*epsilon) - pi**6/(1959552*epsilon) + 13*pi**4/(3110400*epsilon) - 5*f_3/(20736*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(691200*epsilon**2) + 27559/(29859840*epsilon**2) - f_3/(5760*epsilon**3) + 3263/(3732480*epsilon**3) + 41/(207360*epsilon**4) - 29/(12960*epsilon**5) + 1/(720*epsilon**6)","31450":"-23*f_3/(207360*epsilon) - 92069/(806215680*epsilon) + pi**4/(1244160*epsilon) + f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 21461/(67184640*epsilon**2) - f_3/(3456*epsilon**3) + 3587/(7464960*epsilon**3) - 97/(103680*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","31451":"-23*f_3/(207360*epsilon) - 92069/(806215680*epsilon) + pi**4/(1244160*epsilon) + f_3/(2560*epsilon**2) - pi**4/(414720*epsilon**2) + 21461/(67184640*epsilon**2) - f_3/(3456*epsilon**3) + 3587/(7464960*epsilon**3) - 97/(103680*epsilon**4) + 59/(51840*epsilon**5) - 1/(1620*epsilon**6)","31452":"-13*f_3/(62208*epsilon) + pi**4/(777600*epsilon) + 72427/(403107840*epsilon) + 31*f_3/(51840*epsilon**2) - pi**4/(259200*epsilon**2) - 4303/(13436928*epsilon**2) + f_3/(8640*epsilon**3) + 23/(414720*epsilon**3) - 1193/(933120*epsilon**4) + 139/(77760*epsilon**5) - 1/(1296*epsilon**6)","31453":"-13*f_3/(62208*epsilon) + pi**4/(777600*epsilon) + 72427/(403107840*epsilon) + 31*f_3/(51840*epsilon**2) - pi**4/(259200*epsilon**2) - 4303/(13436928*epsilon**2) + f_3/(8640*epsilon**3) + 23/(414720*epsilon**3) - 1193/(933120*epsilon**4) + 139/(77760*epsilon**5) - 1/(1296*epsilon**6)","31454":"1301*f_3/(1244160*epsilon) + 5*f_5/(20736*epsilon) - 579499/(268738560*epsilon) + 67*pi**4/(12441600*epsilon) - 17*f_3/(34560*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 1849/(1866240*epsilon**2) + f_3/(2160*epsilon**3) + 2557/(3732480*epsilon**3) - 23/(311040*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31455":"1301*f_3/(1244160*epsilon) + 5*f_5/(20736*epsilon) - 579499/(268738560*epsilon) + 67*pi**4/(12441600*epsilon) - 17*f_3/(34560*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + 1849/(1866240*epsilon**2) + f_3/(2160*epsilon**3) + 2557/(3732480*epsilon**3) - 23/(311040*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31456":"f_3**2/(12960*epsilon) - 41*f_3/(311040*epsilon) - 41*f_5/(77760*epsilon) - pi**6/(979776*epsilon) - 473/(26873856*epsilon) + 47*pi**4/(6220800*epsilon) - 7*f_3/(11520*epsilon**2) + f_5/(648*epsilon**2) + 191/(1244160*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 5149/(3732480*epsilon**3) - 41/(25920*epsilon**4) - 71/(25920*epsilon**5) + 1/(360*epsilon**6)","31457":"f_3**2/(12960*epsilon) - 41*f_3/(311040*epsilon) - 41*f_5/(77760*epsilon) - pi**6/(979776*epsilon) - 473/(26873856*epsilon) + 47*pi**4/(6220800*epsilon) - 7*f_3/(11520*epsilon**2) + f_5/(648*epsilon**2) + 191/(1244160*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 5149/(3732480*epsilon**3) - 41/(25920*epsilon**4) - 71/(25920*epsilon**5) + 1/(360*epsilon**6)","31458":"f_3**2/(25920*epsilon) - 161*f_3/(552960*epsilon) - 5*f_5/(93312*epsilon) + pi**6/(26127360*epsilon) + 6025/(161243136*epsilon) + 943*pi**4/(1343692800*epsilon) + 1121*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 6479/(14929920*epsilon**2) + pi**4/(4478976*epsilon**2) - 71*f_3/(186624*epsilon**3) - pi**4/(9331200*epsilon**3) + 413/(466560*epsilon**3) + 19*f_3/(77760*epsilon**4) - 169/(186624*epsilon**4) + 13/(38880*epsilon**5)","31459":"-23*f_3/(62208*epsilon) - 2543/(6718464*epsilon) + pi**4/(115200*epsilon) - 19*f_3/(25920*epsilon**2) - pi**4/(64800*epsilon**2) + 5701/(2799360*epsilon**2) + 7*f_3/(4320*epsilon**3) + 841/(1866240*epsilon**3) - 53/(51840*epsilon**4) - 41/(12960*epsilon**5) + 1/(360*epsilon**6)","31460":"f_3/(162*epsilon) + f_5/(1728*epsilon) - 1691477/(134369280*epsilon) - 29*pi**4/(4147200*epsilon) - 233*f_3/(34560*epsilon**2) + pi**4/(86400*epsilon**2) + 994799/(44789760*epsilon**2) + 7*f_3/(1440*epsilon**3) - 8723/(933120*epsilon**3) - 623/(155520*epsilon**4) + 103/(6480*epsilon**5) - 5/(432*epsilon**6)","31461":"f_3/(162*epsilon) + f_5/(1728*epsilon) - 1691477/(134369280*epsilon) - 29*pi**4/(4147200*epsilon) - 233*f_3/(34560*epsilon**2) + pi**4/(86400*epsilon**2) + 994799/(44789760*epsilon**2) + 7*f_3/(1440*epsilon**3) - 8723/(933120*epsilon**3) - 623/(155520*epsilon**4) + 103/(6480*epsilon**5) - 5/(432*epsilon**6)","31462":"-f_3**2/(4320*epsilon) - 53*f_3/(69120*epsilon) + 11*f_5/(17280*epsilon) - 19*pi**4/(691200*epsilon) + 22739/(9953280*epsilon) + pi**6/(326592*epsilon) + 3*f_3/(640*epsilon**2) - f_5/(216*epsilon**2) - 257/(46080*epsilon**2) + pi**4/(57600*epsilon**2) - 7*f_3/(1440*epsilon**3) - 31/(23040*epsilon**3) - 17/(5760*epsilon**4) + 1/(80*epsilon**5) - 1/(120*epsilon**6)","31463":"-f_3**2/(4320*epsilon) - 53*f_3/(69120*epsilon) + 11*f_5/(17280*epsilon) - 19*pi**4/(691200*epsilon) + 22739/(9953280*epsilon) + pi**6/(326592*epsilon) + 3*f_3/(640*epsilon**2) - f_5/(216*epsilon**2) - 257/(46080*epsilon**2) + pi**4/(57600*epsilon**2) - 7*f_3/(1440*epsilon**3) - 31/(23040*epsilon**3) - 17/(5760*epsilon**4) + 1/(80*epsilon**5) - 1/(120*epsilon**6)","31464":"389*f_3/(155520*epsilon) + 53*f_5/(17280*epsilon) - 212429/(44789760*epsilon) + 11*pi**4/(518400*epsilon) - 43*f_3/(8640*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 262727/(67184640*epsilon**2) - 7*f_3/(4320*epsilon**3) + 3733/(2799360*epsilon**3) + 181/(31104*epsilon**4) - 37/(3888*epsilon**5) + 7/(1620*epsilon**6)","31465":"-59*f_3/(69120*epsilon) - 83*f_5/(34560*epsilon) + 1680523/(268738560*epsilon) - 7*f_3/(5760*epsilon**2) - 877907/(134369280*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 7*f_3/(2880*epsilon**3) - 15973/(5598720*epsilon**3) + 415/(62208*epsilon**4) - 31/(3888*epsilon**5) + 7/(1620*epsilon**6)","31466":"-f_3**2/(2880*epsilon) - pi**4*f_3/(129600*epsilon) + 233*f_3/(4860*epsilon) - 10129*f_5/(155520*epsilon) - 67*f_7/(5760*epsilon) + 7*pi**4/(259200*epsilon) + pi**6/(217728*epsilon) + 11483/(622080*epsilon) + f_3**2/(432*epsilon**2) - 67*f_3/(1080*epsilon**2) + 85*f_5/(864*epsilon**2) - 5*pi**6/(163296*epsilon**2) - 811/(51840*epsilon**2) + pi**4/(32400*epsilon**2) + 19*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 23/(2160*epsilon**3) - 1/(120*epsilon**4)","31467":"-f_3**2/(1080*epsilon) + 5623*f_3/(311040*epsilon) + f_5/(180*epsilon) - 3485/(186624*epsilon) - pi**6/(163296*epsilon) + 97*pi**4/(3110400*epsilon) - 931*f_3/(25920*epsilon**2) + f_5/(1080*epsilon**2) + pi**4/(51840*epsilon**2) + 1531/(77760*epsilon**2) + f_3/(36*epsilon**3) - pi**4/(7200*epsilon**3) - 23/(2160*epsilon**3) - f_3/(60*epsilon**4) + 1/(180*epsilon**4)","31468":"-13*f_3**2/(720*epsilon) + f_3*f_5/(48*epsilon) + 6323*f_3/(25920*epsilon) + 197*f_5/(1080*epsilon) - 147*f_7/(320*epsilon) - 1367/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 7/(540*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","31469":"-13*f_3**2/(720*epsilon) + f_3*f_5/(48*epsilon) + 6323*f_3/(25920*epsilon) + 197*f_5/(1080*epsilon) - 147*f_7/(320*epsilon) - 1367/(77760*epsilon) - pi**4/(86400*epsilon) - f_3/(6*epsilon**2) - f_5/(8*epsilon**2) + 49*f_7/(160*epsilon**2) + pi**4/(10800*epsilon**2) + 7/(540*epsilon**2) + f_3/(90*epsilon**3) - 1/(270*epsilon**3)","31470":"-19*f_3/(3359232*epsilon) + f_5/(124416*epsilon) - pi**4/(10497600*epsilon) + 1297/(644972544*epsilon) + 11*f_3/(1399680*epsilon**2) - 4277/(604661760*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 1669/(67184640*epsilon**3) - 11/(279936*epsilon**4) + 41/(1399680*epsilon**5) - 1/(116640*epsilon**6)","31471":"-19*f_3/(3359232*epsilon) + f_5/(124416*epsilon) - pi**4/(10497600*epsilon) + 1297/(644972544*epsilon) + 11*f_3/(1399680*epsilon**2) - 4277/(604661760*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) + 1669/(67184640*epsilon**3) - 11/(279936*epsilon**4) + 41/(1399680*epsilon**5) - 1/(116640*epsilon**6)","31472":"917*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 13*pi**4/(24883200*epsilon) + 26621/(9674588160*epsilon) - 13*f_3/(207360*epsilon**2) + 799/(268738560*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 3311/(67184640*epsilon**3) + 881/(5598720*epsilon**4) - 37/(155520*epsilon**5) + 1/(7776*epsilon**6)","31473":"917*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 13*pi**4/(24883200*epsilon) + 26621/(9674588160*epsilon) - 13*f_3/(207360*epsilon**2) + 799/(268738560*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 3311/(67184640*epsilon**3) + 881/(5598720*epsilon**4) - 37/(155520*epsilon**5) + 1/(7776*epsilon**6)","31474":"-587*f_3/(13436928*epsilon) - 7*f_5/(3732480*epsilon) + pi**4/(12441600*epsilon) + 33329/(1360488960*epsilon) + f_3/(103680*epsilon**2) - 209975/(2902376448*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 3233/(18895680*epsilon**3) - 17111/(100776960*epsilon**4) + 157/(2099520*epsilon**5) - 1/(69984*epsilon**6)","31475":"349*f_3/(1866240*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(24883200*epsilon) + 887/(35831808*epsilon) - 11*f_3/(69120*epsilon**2) - 49321/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + 6581/(22394880*epsilon**3) - 2899/(3732480*epsilon**4) + 35/(31104*epsilon**5) - 1/(1620*epsilon**6)","31476":"349*f_3/(1866240*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(24883200*epsilon) + 887/(35831808*epsilon) - 11*f_3/(69120*epsilon**2) - 49321/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + 6581/(22394880*epsilon**3) - 2899/(3732480*epsilon**4) + 35/(31104*epsilon**5) - 1/(1620*epsilon**6)","31477":"-f_3**2/(207360*epsilon) - 4681*f_3/(44789760*epsilon) - 91*f_5/(414720*epsilon) + pi**6/(13063680*epsilon) + 27581/(179159040*epsilon) + 239*pi**4/(149299200*epsilon) + 55*f_3/(248832*epsilon**2) + 7*f_5/(103680*epsilon**2) - 15259/(89579520*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 613/(1866240*epsilon**3) + f_3/(25920*epsilon**4) - 319/(622080*epsilon**4) + 1/(3240*epsilon**5)","31478":"-f_3**2/(207360*epsilon) - 4681*f_3/(44789760*epsilon) - 91*f_5/(414720*epsilon) + pi**6/(13063680*epsilon) + 27581/(179159040*epsilon) + 239*pi**4/(149299200*epsilon) + 55*f_3/(248832*epsilon**2) + 7*f_5/(103680*epsilon**2) - 15259/(89579520*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 613/(1866240*epsilon**3) + f_3/(25920*epsilon**4) - 319/(622080*epsilon**4) + 1/(3240*epsilon**5)","31479":"-103*f_3/(4478976*epsilon) - 7*f_5/(1244160*epsilon) - 17*pi**4/(111974400*epsilon) + 2599679/(7255941120*epsilon) + 83*f_3/(3732480*epsilon**2) - 246173/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(155520*epsilon**3) + 37493/(201553920*epsilon**3) - 329/(3732480*epsilon**4) + 13/(466560*epsilon**5) - 1/(233280*epsilon**6)","31480":"6137*f_3/(67184640*epsilon) - f_5/(414720*epsilon) - 19*pi**4/(83980800*epsilon) + 1208621/(7255941120*epsilon) - 439*f_3/(11197440*epsilon**2) - 30277/(161243136*epsilon**2) + 17*pi**4/(111974400*epsilon**2) + f_3/(466560*epsilon**3) + 30869/(201553920*epsilon**3) - 313/(3732480*epsilon**4) + 13/(466560*epsilon**5) - 1/(233280*epsilon**6)","31481":"6137*f_3/(67184640*epsilon) - f_5/(414720*epsilon) - 19*pi**4/(83980800*epsilon) + 1208621/(7255941120*epsilon) - 439*f_3/(11197440*epsilon**2) - 30277/(161243136*epsilon**2) + 17*pi**4/(111974400*epsilon**2) + f_3/(466560*epsilon**3) + 30869/(201553920*epsilon**3) - 313/(3732480*epsilon**4) + 13/(466560*epsilon**5) - 1/(233280*epsilon**6)","31482":"-f_3**2/(207360*epsilon) - 4681*f_3/(44789760*epsilon) - 91*f_5/(414720*epsilon) + pi**6/(13063680*epsilon) + 27581/(179159040*epsilon) + 239*pi**4/(149299200*epsilon) + 55*f_3/(248832*epsilon**2) + 7*f_5/(103680*epsilon**2) - 15259/(89579520*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 613/(1866240*epsilon**3) + f_3/(25920*epsilon**4) - 319/(622080*epsilon**4) + 1/(3240*epsilon**5)","31483":"-f_3**2/(207360*epsilon) - 4681*f_3/(44789760*epsilon) - 91*f_5/(414720*epsilon) + pi**6/(13063680*epsilon) + 27581/(179159040*epsilon) + 239*pi**4/(149299200*epsilon) + 55*f_3/(248832*epsilon**2) + 7*f_5/(103680*epsilon**2) - 15259/(89579520*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 13*f_3/(103680*epsilon**3) + pi**4/(3110400*epsilon**3) + 613/(1866240*epsilon**3) + f_3/(25920*epsilon**4) - 319/(622080*epsilon**4) + 1/(3240*epsilon**5)","31484":"77*f_3**2/(4320*epsilon) - 45229*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 15083*f_5/(77760*epsilon) + 31*f_7/(360*epsilon) - 29*pi**4/(57600*epsilon) + 25*pi**6/(326592*epsilon) - 5*f_3**2/(216*epsilon**2) + 233*f_3/(864*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","31485":"77*f_3**2/(4320*epsilon) - 45229*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 15083*f_5/(77760*epsilon) + 31*f_7/(360*epsilon) - 29*pi**4/(57600*epsilon) + 25*pi**6/(326592*epsilon) - 5*f_3**2/(216*epsilon**2) + 233*f_3/(864*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","31486":"-41*f_3**2/(12960*epsilon) - 701*f_3/(1399680*epsilon) - 161*f_5/(155520*epsilon) - 49*pi**4/(1749600*epsilon) - pi**6/(9797760*epsilon) + 22163/(4199040*epsilon) + 13*f_3/(1944*epsilon**2) + f_5/(1296*epsilon**2) - 31/(2916*epsilon**2) + 23*pi**4/(466560*epsilon**2) - 7*f_3/(972*epsilon**3) - pi**4/(38880*epsilon**3) + 67/(11664*epsilon**3) + f_3/(324*epsilon**4) - 1/(972*epsilon**4)","31487":"-29*f_3**2/(1440*epsilon) - 7273*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 12689*f_5/(77760*epsilon) + 457*f_7/(5760*epsilon) + pi**4/(16200*epsilon) + pi**6/(108864*epsilon) + f_3**2/(135*epsilon**2) + 17*f_3/(120*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31488":"-29*f_3**2/(1440*epsilon) - 7273*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 12689*f_5/(77760*epsilon) + 457*f_7/(5760*epsilon) + pi**4/(16200*epsilon) + pi**6/(108864*epsilon) + f_3**2/(135*epsilon**2) + 17*f_3/(120*epsilon**2) - 41*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31489":"5*f_3**2/(432*epsilon) - 421*f_3/(20736*epsilon) + 89*f_5/(4320*epsilon) + 7*f_7/(960*epsilon) - 8699/(311040*epsilon) + 103*pi**4/(1036800*epsilon) - f_3**2/(60*epsilon**2) + 7*f_3/(180*epsilon**2) - pi**4/(8640*epsilon**2) - 19/(8640*epsilon**2) - f_3/(72*epsilon**3) + 17/(1080*epsilon**3) - 1/(240*epsilon**4)","31490":"5*f_3**2/(432*epsilon) - 421*f_3/(20736*epsilon) + 89*f_5/(4320*epsilon) + 7*f_7/(960*epsilon) - 8699/(311040*epsilon) + 103*pi**4/(1036800*epsilon) - f_3**2/(60*epsilon**2) + 7*f_3/(180*epsilon**2) - pi**4/(8640*epsilon**2) - 19/(8640*epsilon**2) - f_3/(72*epsilon**3) + 17/(1080*epsilon**3) - 1/(240*epsilon**4)","31491":"-f_3**2/(12960*epsilon) - 31019*f_3/(13436928*epsilon) - 11*f_5/(186624*epsilon) - 3451*pi**4/(671846400*epsilon) - pi**6/(13063680*epsilon) + 7032977/(1612431360*epsilon) + 2069*f_3/(933120*epsilon**2) + f_5/(9720*epsilon**2) - 8573/(2239488*epsilon**2) + 31*pi**4/(13996800*epsilon**2) - 13*f_3/(14580*epsilon**3) - pi**4/(2332800*epsilon**3) + 22267/(11197440*epsilon**3) + f_3/(4860*epsilon**4) - 643/(933120*epsilon**4) + 1/(8640*epsilon**5)","31492":"-f_3**2/(12960*epsilon) - 31019*f_3/(13436928*epsilon) - 11*f_5/(186624*epsilon) - 3451*pi**4/(671846400*epsilon) - pi**6/(13063680*epsilon) + 7032977/(1612431360*epsilon) + 2069*f_3/(933120*epsilon**2) + f_5/(9720*epsilon**2) - 8573/(2239488*epsilon**2) + 31*pi**4/(13996800*epsilon**2) - 13*f_3/(14580*epsilon**3) - pi**4/(2332800*epsilon**3) + 22267/(11197440*epsilon**3) + f_3/(4860*epsilon**4) - 643/(933120*epsilon**4) + 1/(8640*epsilon**5)","31493":"-f_3**2/(648*epsilon) - 3139*f_3/(116640*epsilon) + pi**4*f_3/(388800*epsilon) + 6307*f_5/(116640*epsilon) - 11*f_7/(2880*epsilon) - 4933/(186624*epsilon) - 119*pi**4/(1555200*epsilon) + pi**6/(69984*epsilon) + f_3**2/(6480*epsilon**2) + 109*f_3/(3240*epsilon**2) - 175*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 11*pi**4/(388800*epsilon**2) + 11/(384*epsilon**2) - 17*f_3/(1620*epsilon**3) + 7*f_5/(324*epsilon**3) - 37/(3240*epsilon**3) + 1/(540*epsilon**4)","31494":"-f_3**2/(648*epsilon) - 3139*f_3/(116640*epsilon) + pi**4*f_3/(388800*epsilon) + 6307*f_5/(116640*epsilon) - 11*f_7/(2880*epsilon) - 4933/(186624*epsilon) - 119*pi**4/(1555200*epsilon) + pi**6/(69984*epsilon) + f_3**2/(6480*epsilon**2) + 109*f_3/(3240*epsilon**2) - 175*f_5/(2592*epsilon**2) - pi**6/(489888*epsilon**2) + 11*pi**4/(388800*epsilon**2) + 11/(384*epsilon**2) - 17*f_3/(1620*epsilon**3) + 7*f_5/(324*epsilon**3) - 37/(3240*epsilon**3) + 1/(540*epsilon**4)","31495":"-f_3**2/(2592*epsilon) - 359*f_3/(77760*epsilon) + pi**4*f_3/(777600*epsilon) + 1855*f_5/(93312*epsilon) + 67*f_7/(34560*epsilon) - 49493/(2799360*epsilon) - pi**4/(43200*epsilon) + 5*pi**6/(979776*epsilon) + f_3**2/(12960*epsilon**2) + 4*f_3/(405*epsilon**2) - 5*f_5/(192*epsilon**2) - pi**6/(979776*epsilon**2) + pi**4/(129600*epsilon**2) + 3323/(186624*epsilon**2) - f_3/(270*epsilon**3) + 7*f_5/(648*epsilon**3) - 397/(38880*epsilon**3) + 1/(405*epsilon**4)","31496":"-f_3**2/(2592*epsilon) - 359*f_3/(77760*epsilon) + pi**4*f_3/(777600*epsilon) + 1855*f_5/(93312*epsilon) + 67*f_7/(34560*epsilon) - 49493/(2799360*epsilon) - pi**4/(43200*epsilon) + 5*pi**6/(979776*epsilon) + f_3**2/(12960*epsilon**2) + 4*f_3/(405*epsilon**2) - 5*f_5/(192*epsilon**2) - pi**6/(979776*epsilon**2) + pi**4/(129600*epsilon**2) + 3323/(186624*epsilon**2) - f_3/(270*epsilon**3) + 7*f_5/(648*epsilon**3) - 397/(38880*epsilon**3) + 1/(405*epsilon**4)","31497":"107*f_3**2/(3240*epsilon) - 1223*f_3/(11520*epsilon) - pi**4*f_3/(21600*epsilon) - 89*f_5/(8640*epsilon) - 7*f_7/(240*epsilon) - 11*pi**4/(1036800*epsilon) + 2879/(23040*epsilon) - f_3**2/(135*epsilon**2) + 41*f_3/(540*epsilon**2) - 2317/(25920*epsilon**2) - f_3/(54*epsilon**3) + 61/(3240*epsilon**3) - 1/(540*epsilon**4)","31498":"107*f_3**2/(3240*epsilon) - 1223*f_3/(11520*epsilon) - pi**4*f_3/(21600*epsilon) - 89*f_5/(8640*epsilon) - 7*f_7/(240*epsilon) - 11*pi**4/(1036800*epsilon) + 2879/(23040*epsilon) - f_3**2/(135*epsilon**2) + 41*f_3/(540*epsilon**2) - 2317/(25920*epsilon**2) - f_3/(54*epsilon**3) + 61/(3240*epsilon**3) - 1/(540*epsilon**4)","31499":"1301*f_3/(1866240*epsilon) + 7*f_5/(10368*epsilon) - 203/(349920*epsilon) - 83*pi**4/(18662400*epsilon) - 883*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 1331/(1492992*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 191/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(10368*epsilon**4) - 1/(432*epsilon**5)","31500":"1301*f_3/(1866240*epsilon) + 7*f_5/(10368*epsilon) - 203/(349920*epsilon) - 83*pi**4/(18662400*epsilon) - 883*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 1331/(1492992*epsilon**2) + 37*pi**4/(3110400*epsilon**2) + 37*f_3/(25920*epsilon**3) - 191/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 41/(10368*epsilon**4) - 1/(432*epsilon**5)","31501":"-7*f_3**2/(540*epsilon) + 17*f_3*f_5/(135*epsilon) - f_3_5/(5*epsilon) + 197*f_5/(216*epsilon) - 931*f_7/(1080*epsilon) - 703*pi**8/(51030000*epsilon) + pi**6/(5832*epsilon) - 35*f_5/(54*epsilon**2) + 35*f_7/(54*epsilon**2)","31502":"-7*f_3**2/(540*epsilon) + 17*f_3*f_5/(135*epsilon) - f_3_5/(5*epsilon) + 197*f_5/(216*epsilon) - 931*f_7/(1080*epsilon) - 703*pi**8/(51030000*epsilon) + pi**6/(5832*epsilon) - 35*f_5/(54*epsilon**2) + 35*f_7/(54*epsilon**2)","31503":"-f_3**2/(30*epsilon) - pi**4*f_3/(7200*epsilon) + f_3/(10*epsilon) - f_5/(72*epsilon) - 49*f_7/(960*epsilon) + pi**4/(10800*epsilon) + f_3**2/(24*epsilon**2) - f_3/(18*epsilon**2)","31504":"77*f_3**2/(17280*epsilon) + 5009*f_3/(155520*epsilon) - 361*f_5/(17280*epsilon) - 109*pi**6/(6531840*epsilon) - 6821/(466560*epsilon) + 53*pi**4/(777600*epsilon) - 1001*f_3/(25920*epsilon**2) + 233*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 887/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31505":"77*f_3**2/(17280*epsilon) + 5009*f_3/(155520*epsilon) - 361*f_5/(17280*epsilon) - 109*pi**6/(6531840*epsilon) - 6821/(466560*epsilon) + 53*pi**4/(777600*epsilon) - 1001*f_3/(25920*epsilon**2) + 233*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 887/(77760*epsilon**2) + 11*f_3/(1440*epsilon**3) - 19/(4320*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31506":"f_3**2/(180*epsilon) - 12737*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 973*f_5/(9720*epsilon) + 1441*f_7/(17280*epsilon) + 31*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 23*f_3/(180*epsilon**2) - 19*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31507":"f_3**2/(180*epsilon) - 12737*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 973*f_5/(9720*epsilon) + 1441*f_7/(17280*epsilon) + 31*pi**4/(259200*epsilon) + f_3**2/(135*epsilon**2) + 23*f_3/(180*epsilon**2) - 19*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31508":"17*f_3**2/(4320*epsilon) + pi**4*f_3/(12960*epsilon) + 5539*f_3/(77760*epsilon) - 1439*f_5/(15552*epsilon) + 13*f_7/(5760*epsilon) - pi**4/(10368*epsilon) + pi**6/(326592*epsilon) - f_3**2/(108*epsilon**2) - 41*f_3/(540*epsilon**2) + f_5/(9*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31509":"17*f_3**2/(4320*epsilon) + pi**4*f_3/(12960*epsilon) + 5539*f_3/(77760*epsilon) - 1439*f_5/(15552*epsilon) + 13*f_7/(5760*epsilon) - pi**4/(10368*epsilon) + pi**6/(326592*epsilon) - f_3**2/(108*epsilon**2) - 41*f_3/(540*epsilon**2) + f_5/(9*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31510":"-37*f_3**2/(8640*epsilon) + 8027*f_3/(1866240*epsilon) + 491*f_5/(17280*epsilon) - 214877/(5598720*epsilon) + 457*pi**4/(18662400*epsilon) + 13*pi**6/(1632960*epsilon) - 317*f_3/(31104*epsilon**2) - f_5/(32*epsilon**2) - pi**4/(11520*epsilon**2) + 4691/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","31511":"-37*f_3**2/(8640*epsilon) + 8027*f_3/(1866240*epsilon) + 491*f_5/(17280*epsilon) - 214877/(5598720*epsilon) + 457*pi**4/(18662400*epsilon) + 13*pi**6/(1632960*epsilon) - 317*f_3/(31104*epsilon**2) - f_5/(32*epsilon**2) - pi**4/(11520*epsilon**2) + 4691/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","31512":"f_3**2/(10368*epsilon) + 617*f_3/(5598720*epsilon) + 199*f_5/(103680*epsilon) - 923*pi**4/(55987200*epsilon) - 19*pi**6/(19595520*epsilon) + 25201/(16796160*epsilon) + 22*f_3/(3645*epsilon**2) + 19*f_5/(25920*epsilon**2) - 587/(349920*epsilon**2) - pi**4/(86400*epsilon**2) - 61*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 29/(14580*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","31513":"f_3**2/(10368*epsilon) + 617*f_3/(5598720*epsilon) + 199*f_5/(103680*epsilon) - 923*pi**4/(55987200*epsilon) - 19*pi**6/(19595520*epsilon) + 25201/(16796160*epsilon) + 22*f_3/(3645*epsilon**2) + 19*f_5/(25920*epsilon**2) - 587/(349920*epsilon**2) - pi**4/(86400*epsilon**2) - 61*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 29/(14580*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","31514":"-17*f_3**2/(1440*epsilon) - pi**4*f_3/(12960*epsilon) + 3301*f_3/(15552*epsilon) - 3283*f_5/(15552*epsilon) + 23*f_7/(1440*epsilon) - pi**6/(12096*epsilon) + 137*pi**4/(259200*epsilon) + 5*f_3**2/(216*epsilon**2) - 13*f_3/(48*epsilon**2) + 115*f_5/(432*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","31515":"f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 4367*f_3/(31104*epsilon) - 77*f_5/(486*epsilon) + 31*f_7/(3456*epsilon) - 2753/(207360*epsilon) - pi**6/(163296*epsilon) + 7*pi**4/(57600*epsilon) + f_3**2/(270*epsilon**2) - 481*f_3/(4320*epsilon**2) + 5*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) - 13/(1152*epsilon**2) + 7*pi**4/(129600*epsilon**2) + 11*f_3/(540*epsilon**3) - f_5/(27*epsilon**3) + 41/(2160*epsilon**3) - 1/(180*epsilon**4)","31516":"f_3**2/(2160*epsilon) + 39529*f_3/(11197440*epsilon) - 17*f_5/(155520*epsilon) - 2309891/(268738560*epsilon) + pi**6/(2177280*epsilon) + 2167*pi**4/(111974400*epsilon) - 133*f_3/(17280*epsilon**2) - f_5/(1620*epsilon**2) - 47*pi**4/(4665600*epsilon**2) + 16843/(1492992*epsilon**2) + 37*f_3/(9720*epsilon**3) - 3439/(466560*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(810*epsilon**4) + 127/(38880*epsilon**4) - 1/(1440*epsilon**5)","31517":"-f_3**2/(90*epsilon) - 20609*f_3/(155520*epsilon) + 629*f_5/(2880*epsilon) - 5029/(116640*epsilon) - 199*pi**4/(1555200*epsilon) + pi**6/(544320*epsilon) + 521*f_3/(6480*epsilon**2) - 23*f_5/(180*epsilon**2) + pi**4/(14400*epsilon**2) + 601/(19440*epsilon**2) + f_3/(120*epsilon**3) - 5/(432*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31518":"61*f_3**2/(1728*epsilon) - 4165*f_3/(31104*epsilon) - pi**4*f_3/(129600*epsilon) + 707*f_5/(155520*epsilon) - 11*f_7/(1728*epsilon) - 19*pi**4/(518400*epsilon) + 19*pi**6/(653184*epsilon) + 1667/(19440*epsilon) - 67*f_3**2/(2160*epsilon**2) + 233*f_3/(4320*epsilon**2) + 53*f_5/(864*epsilon**2) - 1451/(25920*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 1/(54*epsilon**3) - 1/(360*epsilon**4)","31519":"5*f_3**2/(864*epsilon) - 835*f_3/(124416*epsilon) - 217*f_5/(10368*epsilon) - pi**6/(326592*epsilon) - 421*pi**4/(18662400*epsilon) + 205859/(7464960*epsilon) - 551*f_3/(77760*epsilon**2) + f_5/(80*epsilon**2) - 17977/(1866240*epsilon**2) + pi**4/(19440*epsilon**2) + 7*f_3/(864*epsilon**3) - 823/(155520*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 29/(6480*epsilon**4) - 1/(1080*epsilon**5)","31520":"-197*f_3**2/(51840*epsilon) + 14657*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 72797/(8398080*epsilon) - 83*pi**4/(7464960*epsilon) - pi**6/(3919104*epsilon) - 1103*f_3/(155520*epsilon**2) + 7*f_5/(25920*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 54461/(11197440*epsilon**2) + 13*f_3/(2880*epsilon**3) - 4217/(933120*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 59/(19440*epsilon**4) - 1/(1296*epsilon**5)","31521":"-197*f_3**2/(51840*epsilon) + 14657*f_3/(1244160*epsilon) - f_5/(5760*epsilon) - 72797/(8398080*epsilon) - 83*pi**4/(7464960*epsilon) - pi**6/(3919104*epsilon) - 1103*f_3/(155520*epsilon**2) + 7*f_5/(25920*epsilon**2) + 31*pi**4/(1555200*epsilon**2) + 54461/(11197440*epsilon**2) + 13*f_3/(2880*epsilon**3) - 4217/(933120*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 59/(19440*epsilon**4) - 1/(1296*epsilon**5)","31522":"-11*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 3787*f_3/(31104*epsilon) - 3043*f_5/(19440*epsilon) - 61*f_7/(8640*epsilon) - 29*pi**4/(518400*epsilon) - 401/(124416*epsilon) + 11*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) - 443*f_3/(4320*epsilon**2) + 23*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 59/(10368*epsilon**2) + 17*pi**4/(129600*epsilon**2) + 4*f_3/(135*epsilon**3) - 5*f_5/(108*epsilon**3) + 43/(2160*epsilon**3) - 1/(90*epsilon**4)","31523":"-11*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 3787*f_3/(31104*epsilon) - 3043*f_5/(19440*epsilon) - 61*f_7/(8640*epsilon) - 29*pi**4/(518400*epsilon) - 401/(124416*epsilon) + 11*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) - 443*f_3/(4320*epsilon**2) + 23*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 59/(10368*epsilon**2) + 17*pi**4/(129600*epsilon**2) + 4*f_3/(135*epsilon**3) - 5*f_5/(108*epsilon**3) + 43/(2160*epsilon**3) - 1/(90*epsilon**4)","31524":"-539*f_3/(1119744*epsilon) - 3208067/(2418647040*epsilon) + 17*pi**4/(13996800*epsilon) + 169*f_3/(933120*epsilon**2) - pi**4/(3110400*epsilon**2) + 949459/(604661760*epsilon**2) - f_3/(25920*epsilon**3) - 13843/(11197440*epsilon**3) + 277/(419904*epsilon**4) - 17/(77760*epsilon**5) + 1/(29160*epsilon**6)","31525":"-539*f_3/(1119744*epsilon) - 3208067/(2418647040*epsilon) + 17*pi**4/(13996800*epsilon) + 169*f_3/(933120*epsilon**2) - pi**4/(3110400*epsilon**2) + 949459/(604661760*epsilon**2) - f_3/(25920*epsilon**3) - 13843/(11197440*epsilon**3) + 277/(419904*epsilon**4) - 17/(77760*epsilon**5) + 1/(29160*epsilon**6)","31526":"703*f_3/(155520*epsilon) + 7*f_5/(17280*epsilon) - 62785/(5971968*epsilon) + 11*pi**4/(4147200*epsilon) - 193*f_3/(34560*epsilon**2) - pi**4/(103680*epsilon**2) + 41807/(4976640*epsilon**2) + 5*f_3/(864*epsilon**3) + 1399/(207360*epsilon**3) - 133/(8640*epsilon**4) + 1/(72*epsilon**5) - 1/(144*epsilon**6)","31527":"703*f_3/(155520*epsilon) + 7*f_5/(17280*epsilon) - 62785/(5971968*epsilon) + 11*pi**4/(4147200*epsilon) - 193*f_3/(34560*epsilon**2) - pi**4/(103680*epsilon**2) + 41807/(4976640*epsilon**2) + 5*f_3/(864*epsilon**3) + 1399/(207360*epsilon**3) - 133/(8640*epsilon**4) + 1/(72*epsilon**5) - 1/(144*epsilon**6)","31528":"-97*f_3/(207360*epsilon) - 271625/(80621568*epsilon) - pi**4/(518400*epsilon) + 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 121883/(16796160*epsilon**2) - f_3/(720*epsilon**3) - 50843/(5598720*epsilon**3) + 7819/(933120*epsilon**4) - 209/(38880*epsilon**5) + 13/(6480*epsilon**6)","31529":"-97*f_3/(207360*epsilon) - 271625/(80621568*epsilon) - pi**4/(518400*epsilon) + 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 121883/(16796160*epsilon**2) - f_3/(720*epsilon**3) - 50843/(5598720*epsilon**3) + 7819/(933120*epsilon**4) - 209/(38880*epsilon**5) + 13/(6480*epsilon**6)","31530":"-47*f_3**2/(4320*epsilon) + 283*f_3/(15552*epsilon) + 127*f_5/(5760*epsilon) - 105821/(2985984*epsilon) + 7*pi**4/(777600*epsilon) + 17*pi**6/(3265920*epsilon) + 443*f_3/(25920*epsilon**2) - 31*f_5/(1080*epsilon**2) - pi**4/(11520*epsilon**2) + 2677/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 41/(5184*epsilon**3) + f_3/(360*epsilon**4) - 1/(160*epsilon**4) + 1/(720*epsilon**5)","31531":"-19879*f_3/(1866240*epsilon) - 25*f_5/(5184*epsilon) + 119*pi**4/(9331200*epsilon) + 3398957/(268738560*epsilon) + 361*f_3/(38880*epsilon**2) - 332819/(67184640*epsilon**2) - pi**4/(48600*epsilon**2) - 17*f_3/(12960*epsilon**3) - 2339/(933120*epsilon**3) + 713/(233280*epsilon**4) - 19/(12960*epsilon**5) + 1/(3240*epsilon**6)","31532":"-13*f_3**2/(17280*epsilon) - 1837*f_3/(155520*epsilon) + f_5/(1920*epsilon) + pi**6/(1306368*epsilon) + 73*pi**4/(6220800*epsilon) + 448999/(44789760*epsilon) + 415*f_3/(20736*epsilon**2) - f_5/(540*epsilon**2) - 28787/(1866240*epsilon**2) - 7*pi**4/(207360*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(21600*epsilon**3) + 815/(62208*epsilon**3) + f_3/(180*epsilon**4) - 73/(6480*epsilon**4) + 1/(216*epsilon**5)","31533":"-13*f_3**2/(17280*epsilon) - 1837*f_3/(155520*epsilon) + f_5/(1920*epsilon) + pi**6/(1306368*epsilon) + 73*pi**4/(6220800*epsilon) + 448999/(44789760*epsilon) + 415*f_3/(20736*epsilon**2) - f_5/(540*epsilon**2) - 28787/(1866240*epsilon**2) - 7*pi**4/(207360*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(21600*epsilon**3) + 815/(62208*epsilon**3) + f_3/(180*epsilon**4) - 73/(6480*epsilon**4) + 1/(216*epsilon**5)","31534":"-f_3**2/(960*epsilon) - 2381*f_3/(1244160*epsilon) + 11*f_5/(1920*epsilon) - 14873/(5598720*epsilon) + pi**4/(276480*epsilon) + pi**6/(2177280*epsilon) + 73*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 21461/(3732480*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 179/(19440*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31535":"-f_3**2/(960*epsilon) - 2381*f_3/(1244160*epsilon) + 11*f_5/(1920*epsilon) - 14873/(5598720*epsilon) + pi**4/(276480*epsilon) + pi**6/(2177280*epsilon) + 73*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 21461/(3732480*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 179/(19440*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31536":"f_3**2/(8640*epsilon) + 389*f_3/(82944*epsilon) - 17*f_5/(3840*epsilon) - 140557/(44789760*epsilon) - 13*pi**6/(6531840*epsilon) + 263*pi**4/(12441600*epsilon) - 29*f_3/(51840*epsilon**2) + 47*f_5/(8640*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 6391/(3732480*epsilon**2) - 7*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 791/(311040*epsilon**3) + f_3/(360*epsilon**4) - 91/(12960*epsilon**4) + 1/(270*epsilon**5)","31537":"f_3**2/(8640*epsilon) + 389*f_3/(82944*epsilon) - 17*f_5/(3840*epsilon) - 140557/(44789760*epsilon) - 13*pi**6/(6531840*epsilon) + 263*pi**4/(12441600*epsilon) - 29*f_3/(51840*epsilon**2) + 47*f_5/(8640*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 6391/(3732480*epsilon**2) - 7*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 791/(311040*epsilon**3) + f_3/(360*epsilon**4) - 91/(12960*epsilon**4) + 1/(270*epsilon**5)","31538":"13*f_3**2/(51840*epsilon) + 3761*f_3/(1866240*epsilon) + 31*f_5/(20736*epsilon) - 179239/(134369280*epsilon) - 179*pi**4/(18662400*epsilon) - pi**6/(3919104*epsilon) - 1057*f_3/(311040*epsilon**2) - 13*f_5/(12960*epsilon**2) + 43*pi**4/(3110400*epsilon**2) + 20359/(11197440*epsilon**2) + 43*f_3/(25920*epsilon**3) - 3743/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 151/(77760*epsilon**4) - 11/(12960*epsilon**5)","31539":"13*f_3**2/(51840*epsilon) + 3761*f_3/(1866240*epsilon) + 31*f_5/(20736*epsilon) - 179239/(134369280*epsilon) - 179*pi**4/(18662400*epsilon) - pi**6/(3919104*epsilon) - 1057*f_3/(311040*epsilon**2) - 13*f_5/(12960*epsilon**2) + 43*pi**4/(3110400*epsilon**2) + 20359/(11197440*epsilon**2) + 43*f_3/(25920*epsilon**3) - 3743/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 151/(77760*epsilon**4) - 11/(12960*epsilon**5)","31540":"-31*f_3**2/(2160*epsilon) - 14941*f_3/(622080*epsilon) + 329*f_5/(2880*epsilon) - 29227/(373248*epsilon) - 19*pi**4/(691200*epsilon) + 47*pi**6/(3265920*epsilon) + 25*f_3/(1152*epsilon**2) - 397*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 73/(1152*epsilon**2) + f_3/(80*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31541":"-31*f_3**2/(2160*epsilon) - 14941*f_3/(622080*epsilon) + 329*f_5/(2880*epsilon) - 29227/(373248*epsilon) - 19*pi**4/(691200*epsilon) + 47*pi**6/(3265920*epsilon) + 25*f_3/(1152*epsilon**2) - 397*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 73/(1152*epsilon**2) + f_3/(80*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31542":"-7*f_3**2/(8640*epsilon) - 1129*f_3/(23040*epsilon) + 259*f_5/(3456*epsilon) - 4277/(207360*epsilon) - 421*pi**4/(6220800*epsilon) + 19*pi**6/(1632960*epsilon) + 2653*f_3/(51840*epsilon**2) - 197*f_5/(2160*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 1003/(31104*epsilon**2) + 13*f_3/(720*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31543":"-7*f_3**2/(8640*epsilon) - 1129*f_3/(23040*epsilon) + 259*f_5/(3456*epsilon) - 4277/(207360*epsilon) - 421*pi**4/(6220800*epsilon) + 19*pi**6/(1632960*epsilon) + 2653*f_3/(51840*epsilon**2) - 197*f_5/(2160*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 1003/(31104*epsilon**2) + 13*f_3/(720*epsilon**3) - 37/(2160*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31544":"-7*f_3**2/(2160*epsilon) + 109*f_3/(15360*epsilon) + 43*f_5/(5760*epsilon) - 41057/(2799360*epsilon) + pi**6/(933120*epsilon) + 379*pi**4/(12441600*epsilon) - 271*f_3/(103680*epsilon**2) - 41*f_5/(8640*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 14491/(1866240*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 2947/(311040*epsilon**3) + f_3/(180*epsilon**4) - 253/(25920*epsilon**4) + 7/(2160*epsilon**5)","31545":"-7*f_3**2/(2160*epsilon) + 109*f_3/(15360*epsilon) + 43*f_5/(5760*epsilon) - 41057/(2799360*epsilon) + pi**6/(933120*epsilon) + 379*pi**4/(12441600*epsilon) - 271*f_3/(103680*epsilon**2) - 41*f_5/(8640*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 14491/(1866240*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 2947/(311040*epsilon**3) + f_3/(180*epsilon**4) - 253/(25920*epsilon**4) + 7/(2160*epsilon**5)","31546":"-2393*f_3/(311040*epsilon) - 169*f_5/(34560*epsilon) - 47*pi**4/(1382400*epsilon) + 2150059/(134369280*epsilon) + 19*f_3/(3840*epsilon**2) - 47303/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 9493/(1866240*epsilon**3) - 161/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31547":"-2393*f_3/(311040*epsilon) - 169*f_5/(34560*epsilon) - 47*pi**4/(1382400*epsilon) + 2150059/(134369280*epsilon) + 19*f_3/(3840*epsilon**2) - 47303/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 9493/(1866240*epsilon**3) - 161/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31548":"811*f_3/(62208*epsilon) + 97*f_5/(34560*epsilon) - 4855019/(268738560*epsilon) + pi**4/(103680*epsilon) - 173*f_3/(8640*epsilon**2) - pi**4/(41472*epsilon**2) + 1240213/(44789760*epsilon**2) + 31*f_3/(1728*epsilon**3) - 3347/(186624*epsilon**3) - 301/(155520*epsilon**4) + 133/(12960*epsilon**5) - 11/(2160*epsilon**6)","31549":"811*f_3/(62208*epsilon) + 97*f_5/(34560*epsilon) - 4855019/(268738560*epsilon) + pi**4/(103680*epsilon) - 173*f_3/(8640*epsilon**2) - pi**4/(41472*epsilon**2) + 1240213/(44789760*epsilon**2) + 31*f_3/(1728*epsilon**3) - 3347/(186624*epsilon**3) - 301/(155520*epsilon**4) + 133/(12960*epsilon**5) - 11/(2160*epsilon**6)","31550":"17471*f_3/(622080*epsilon) + 11*f_5/(2304*epsilon) - 594869/(13436928*epsilon) + 23*pi**4/(414720*epsilon) - 47*f_3/(1152*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 2273993/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 33343/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31551":"17471*f_3/(622080*epsilon) + 11*f_5/(2304*epsilon) - 594869/(13436928*epsilon) + 23*pi**4/(414720*epsilon) - 47*f_3/(1152*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 2273993/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 33343/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31552":"-563*f_3/(155520*epsilon) - 7*f_5/(8640*epsilon) - 41*pi**4/(2073600*epsilon) - 82997/(67184640*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(51840*epsilon**2) + 86501/(22394880*epsilon**2) + f_3/(432*epsilon**3) - 191/(46656*epsilon**3) - 67/(15552*epsilon**4) + 1/(81*epsilon**5) - 7/(1080*epsilon**6)","31553":"-241*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) + 7*pi**4/(1555200*epsilon) + 987779/(268738560*epsilon) + 17*f_3/(103680*epsilon**2) - 18821/(7464960*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(3240*epsilon**3) - 1553/(1244160*epsilon**3) + 7/(1620*epsilon**4) - 119/(25920*epsilon**5) + 1/(540*epsilon**6)","31554":"-241*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) + 7*pi**4/(1555200*epsilon) + 987779/(268738560*epsilon) + 17*f_3/(103680*epsilon**2) - 18821/(7464960*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(3240*epsilon**3) - 1553/(1244160*epsilon**3) + 7/(1620*epsilon**4) - 119/(25920*epsilon**5) + 1/(540*epsilon**6)","31555":"-217*f_3/(41472*epsilon) - 151*f_5/(34560*epsilon) - 41*pi**4/(691200*epsilon) + 1220033/(67184640*epsilon) + 41*f_3/(3456*epsilon**2) - 1207207/(44789760*epsilon**2) + 37*pi**4/(345600*epsilon**2) - 43*f_3/(2880*epsilon**3) + 26417/(1866240*epsilon**3) - 71/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31556":"-217*f_3/(41472*epsilon) - 151*f_5/(34560*epsilon) - 41*pi**4/(691200*epsilon) + 1220033/(67184640*epsilon) + 41*f_3/(3456*epsilon**2) - 1207207/(44789760*epsilon**2) + 37*pi**4/(345600*epsilon**2) - 43*f_3/(2880*epsilon**3) + 26417/(1866240*epsilon**3) - 71/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31557":"-23*f_3**2/(17280*epsilon) + 5267*f_3/(829440*epsilon) + f_5/(640*epsilon) - 1493899/(268738560*epsilon) - 529*pi**4/(74649600*epsilon) - 271*f_3/(62208*epsilon**2) - f_5/(1080*epsilon**2) + 11*pi**4/(1555200*epsilon**2) + 159613/(22394880*epsilon**2) + 43*f_3/(17280*epsilon**3) - 1625/(373248*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 149/(77760*epsilon**4) - 7/(12960*epsilon**5)","31558":"-f_3/(1944*epsilon) + f_5/(576*epsilon) - 110119/(67184640*epsilon) + 29*pi**4/(6220800*epsilon) + 17*f_3/(5184*epsilon**2) - 239953/(134369280*epsilon**2) - f_3/(288*epsilon**3) + 2233/(5598720*epsilon**3) + 233/(77760*epsilon**4) - 101/(38880*epsilon**5) + 1/(1296*epsilon**6)","31559":"-f_3/(1944*epsilon) + f_5/(576*epsilon) - 110119/(67184640*epsilon) + 29*pi**4/(6220800*epsilon) + 17*f_3/(5184*epsilon**2) - 239953/(134369280*epsilon**2) - f_3/(288*epsilon**3) + 2233/(5598720*epsilon**3) + 233/(77760*epsilon**4) - 101/(38880*epsilon**5) + 1/(1296*epsilon**6)","31560":"-251*f_3/(34560*epsilon) - 53*f_5/(17280*epsilon) - 91*pi**4/(3110400*epsilon) + 453947/(67184640*epsilon) + 163*f_3/(12960*epsilon**2) - 287669/(67184640*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 23*f_3/(4320*epsilon**3) - 7171/(2799360*epsilon**3) + 7/(1944*epsilon**4) - 31/(19440*epsilon**5) + 1/(3240*epsilon**6)","31561":"f_3/(1215*epsilon) - f_5/(1728*epsilon) - 7*pi**4/(3110400*epsilon) + 55723/(100776960*epsilon) - 109*f_3/(51840*epsilon**2) - 12701/(100776960*epsilon**2) + f_3/(864*epsilon**3) + 10301/(6718464*epsilon**3) - 221/(103680*epsilon**4) + 271/(233280*epsilon**5) - 1/(3888*epsilon**6)","31562":"f_3/(1215*epsilon) - f_5/(1728*epsilon) - 7*pi**4/(3110400*epsilon) + 55723/(100776960*epsilon) - 109*f_3/(51840*epsilon**2) - 12701/(100776960*epsilon**2) + f_3/(864*epsilon**3) + 10301/(6718464*epsilon**3) - 221/(103680*epsilon**4) + 271/(233280*epsilon**5) - 1/(3888*epsilon**6)","31563":"31*f_3**2/(8640*epsilon) - 271*f_3/(9720*epsilon) - 839*f_5/(34560*epsilon) + 49*f_7/(1920*epsilon) - 43*pi**6/(6531840*epsilon) - pi**4/(77760*epsilon) + 1072031/(29859840*epsilon) + 983*f_3/(51840*epsilon**2) + 11*f_5/(540*epsilon**2) - 13283/(414720*epsilon**2) - pi**4/(23040*epsilon**2) - f_3/(192*epsilon**3) + pi**4/(86400*epsilon**3) + 113/(10368*epsilon**3) + f_3/(720*epsilon**4) - 1/(320*epsilon**4) + 1/(1440*epsilon**5)","31564":"-31559*f_3/(3732480*epsilon) - 113*f_5/(51840*epsilon) - 131*pi**4/(18662400*epsilon) + 6313421/(537477120*epsilon) + 433*f_3/(38880*epsilon**2) - 1551059/(134369280*epsilon**2) + pi**4/(388800*epsilon**2) - 97*f_3/(25920*epsilon**3) + 6061/(1866240*epsilon**3) + 353/(466560*epsilon**4) - 19/(25920*epsilon**5) + 1/(6480*epsilon**6)","31565":"-3257*f_3/(311040*epsilon) - 169*f_5/(34560*epsilon) - 47*pi**4/(1382400*epsilon) + 2511643/(134369280*epsilon) + 19*f_3/(3840*epsilon**2) - 49247/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 9493/(1866240*epsilon**3) - 161/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31566":"-3257*f_3/(311040*epsilon) - 169*f_5/(34560*epsilon) - 47*pi**4/(1382400*epsilon) + 2511643/(134369280*epsilon) + 19*f_3/(3840*epsilon**2) - 49247/(5598720*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + 13*f_3/(8640*epsilon**3) - 9493/(1866240*epsilon**3) - 161/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","31567":"f_3**2/(8640*epsilon) + 389*f_3/(82944*epsilon) - 17*f_5/(3840*epsilon) - 179437/(44789760*epsilon) - 13*pi**6/(6531840*epsilon) + 263*pi**4/(12441600*epsilon) - 29*f_3/(51840*epsilon**2) + 47*f_5/(8640*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 6391/(3732480*epsilon**2) - 7*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 791/(311040*epsilon**3) + f_3/(360*epsilon**4) - 91/(12960*epsilon**4) + 1/(270*epsilon**5)","31568":"f_3**2/(8640*epsilon) + 389*f_3/(82944*epsilon) - 17*f_5/(3840*epsilon) - 179437/(44789760*epsilon) - 13*pi**6/(6531840*epsilon) + 263*pi**4/(12441600*epsilon) - 29*f_3/(51840*epsilon**2) + 47*f_5/(8640*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 6391/(3732480*epsilon**2) - 7*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 791/(311040*epsilon**3) + f_3/(360*epsilon**4) - 91/(12960*epsilon**4) + 1/(270*epsilon**5)","31569":"-151*f_3/(622080*epsilon) + 53*f_5/(103680*epsilon) - 16249/(100776960*epsilon) + pi**4/(746496*epsilon) + 5*f_3/(31104*epsilon**2) - 73231/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 8623/(16796160*epsilon**3) - 1159/(933120*epsilon**4) + 77/(58320*epsilon**5) - 1/(1944*epsilon**6)","31570":"29*f_3**2/(4320*epsilon) - 139*f_3/(15552*epsilon) + 239*f_5/(17280*epsilon) - 2881/(233280*epsilon) - 17*pi**6/(3265920*epsilon) + 101*pi**4/(3110400*epsilon) - 71*f_3/(6480*epsilon**2) - 13*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1351/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31571":"29*f_3**2/(4320*epsilon) - 139*f_3/(15552*epsilon) + 239*f_5/(17280*epsilon) - 2881/(233280*epsilon) - 17*pi**6/(3265920*epsilon) + 101*pi**4/(3110400*epsilon) - 71*f_3/(6480*epsilon**2) - 13*f_5/(2160*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1351/(155520*epsilon**2) + 11*f_3/(1440*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31572":"2807*f_3/(622080*epsilon) - 217*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) + 11*pi**4/(414720*epsilon) + 680969/(67184640*epsilon) + 5*f_3/(1152*epsilon**2) - 69563/(8957952*epsilon**2) - 53*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 4241/(1866240*epsilon**3) - 211/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31573":"2807*f_3/(622080*epsilon) - 217*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) + 11*pi**4/(414720*epsilon) + 680969/(67184640*epsilon) + 5*f_3/(1152*epsilon**2) - 69563/(8957952*epsilon**2) - 53*pi**4/(1036800*epsilon**2) + 7*f_3/(8640*epsilon**3) + 4241/(1866240*epsilon**3) - 211/(77760*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31574":"-553*f_3/(1866240*epsilon) + 23*f_5/(51840*epsilon) - 281465/(161243136*epsilon) - pi**4/(518400*epsilon) - 13*f_3/(34560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 71983/(67184640*epsilon**2) + 7*f_3/(25920*epsilon**3) - 881/(11197440*epsilon**3) + 23/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31575":"-553*f_3/(1866240*epsilon) + 23*f_5/(51840*epsilon) - 281465/(161243136*epsilon) - pi**4/(518400*epsilon) - 13*f_3/(34560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 71983/(67184640*epsilon**2) + 7*f_3/(25920*epsilon**3) - 881/(11197440*epsilon**3) + 23/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31576":"-f_3**2/(4320*epsilon) - 7247*f_3/(622080*epsilon) - 121*f_5/(8640*epsilon) - 139*pi**4/(4147200*epsilon) + pi**6/(326592*epsilon) + 3897959/(134369280*epsilon) + 31*f_3/(2304*epsilon**2) - f_5/(216*epsilon**2) - 796553/(44789760*epsilon**2) - 7*pi**4/(259200*epsilon**2) + f_3/(270*epsilon**3) - 211/(58320*epsilon**3) - 361/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31577":"-f_3**2/(4320*epsilon) - 7247*f_3/(622080*epsilon) - 121*f_5/(8640*epsilon) - 139*pi**4/(4147200*epsilon) + pi**6/(326592*epsilon) + 3897959/(134369280*epsilon) + 31*f_3/(2304*epsilon**2) - f_5/(216*epsilon**2) - 796553/(44789760*epsilon**2) - 7*pi**4/(259200*epsilon**2) + f_3/(270*epsilon**3) - 211/(58320*epsilon**3) - 361/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","31578":"-6161*f_3/(1866240*epsilon) - 589*f_5/(103680*epsilon) - 47*pi**4/(2073600*epsilon) + 335777/(40310784*epsilon) - 7*f_3/(51840*epsilon**2) - 235829/(134369280*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) - 12101/(5598720*epsilon**3) + 1811/(466560*epsilon**4) - 25/(7776*epsilon**5) + 7/(6480*epsilon**6)","31579":"-6161*f_3/(1866240*epsilon) - 589*f_5/(103680*epsilon) - 47*pi**4/(2073600*epsilon) + 335777/(40310784*epsilon) - 7*f_3/(51840*epsilon**2) - 235829/(134369280*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) - 12101/(5598720*epsilon**3) + 1811/(466560*epsilon**4) - 25/(7776*epsilon**5) + 7/(6480*epsilon**6)","31580":"-491*f_3/(103680*epsilon) + f_5/(5760*epsilon) + 61*pi**4/(3110400*epsilon) + 16153/(4199040*epsilon) + 31*f_3/(8640*epsilon**2) - 68431/(22394880*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(1440*epsilon**3) + 3821/(3732480*epsilon**3) + 349/(311040*epsilon**4) - 37/(25920*epsilon**5) + 1/(2160*epsilon**6)","31581":"-491*f_3/(103680*epsilon) + f_5/(5760*epsilon) + 61*pi**4/(3110400*epsilon) + 16153/(4199040*epsilon) + 31*f_3/(8640*epsilon**2) - 68431/(22394880*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(1440*epsilon**3) + 3821/(3732480*epsilon**3) + 349/(311040*epsilon**4) - 37/(25920*epsilon**5) + 1/(2160*epsilon**6)","31582":"-7*f_3**2/(360*epsilon) + 24941*f_3/(622080*epsilon) + 19*f_5/(5760*epsilon) - 794879/(22394880*epsilon) + 791*pi**4/(18662400*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(15552*epsilon**2) - 17*f_5/(1440*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 5243/(311040*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 431/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","31583":"-7*f_3**2/(360*epsilon) + 24941*f_3/(622080*epsilon) + 19*f_5/(5760*epsilon) - 794879/(22394880*epsilon) + 791*pi**4/(18662400*epsilon) + 19*pi**6/(3265920*epsilon) - 133*f_3/(15552*epsilon**2) - 17*f_5/(1440*epsilon**2) - 17*pi**4/(259200*epsilon**2) + 5243/(311040*epsilon**2) - 17*f_3/(2160*epsilon**3) + pi**4/(64800*epsilon**3) + 431/(77760*epsilon**3) + f_3/(540*epsilon**4) - 19/(4320*epsilon**4) + 1/(1080*epsilon**5)","31584":"-8623*f_3/(933120*epsilon) + f_5/(810*epsilon) - 11*pi**4/(1036800*epsilon) + 2040283/(201553920*epsilon) + 419*f_3/(51840*epsilon**2) - 623479/(67184640*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 41*f_3/(12960*epsilon**3) + 30011/(11197440*epsilon**3) + 149/(186624*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","31585":"-8623*f_3/(933120*epsilon) + f_5/(810*epsilon) - 11*pi**4/(1036800*epsilon) + 2040283/(201553920*epsilon) + 419*f_3/(51840*epsilon**2) - 623479/(67184640*epsilon**2) + 19*pi**4/(1555200*epsilon**2) - 41*f_3/(12960*epsilon**3) + 30011/(11197440*epsilon**3) + 149/(186624*epsilon**4) - 11/(15552*epsilon**5) + 1/(6480*epsilon**6)","31586":"43*f_3**2/(8640*epsilon) - 31537*f_3/(933120*epsilon) - 163*f_5/(5760*epsilon) - 1061*pi**4/(9331200*epsilon) - 23*pi**6/(3265920*epsilon) + 900827/(11197440*epsilon) + 2779*f_3/(38880*epsilon**2) + 17*f_5/(720*epsilon**2) - 79397/(622080*epsilon**2) + pi**4/(6480*epsilon**2) - 17*f_3/(324*epsilon**3) - pi**4/(32400*epsilon**3) + 2701/(38880*epsilon**3) + 2*f_3/(135*epsilon**4) - 37/(2160*epsilon**4) + 1/(540*epsilon**5)","31587":"43*f_3**2/(8640*epsilon) - 31537*f_3/(933120*epsilon) - 163*f_5/(5760*epsilon) - 1061*pi**4/(9331200*epsilon) - 23*pi**6/(3265920*epsilon) + 900827/(11197440*epsilon) + 2779*f_3/(38880*epsilon**2) + 17*f_5/(720*epsilon**2) - 79397/(622080*epsilon**2) + pi**4/(6480*epsilon**2) - 17*f_3/(324*epsilon**3) - pi**4/(32400*epsilon**3) + 2701/(38880*epsilon**3) + 2*f_3/(135*epsilon**4) - 37/(2160*epsilon**4) + 1/(540*epsilon**5)","31588":"-f_3**2/(810*epsilon) + 8767*f_3/(5598720*epsilon) - 139*f_5/(25920*epsilon) - 373*pi**4/(55987200*epsilon) + 19*pi**6/(9797760*epsilon) + 302683/(67184640*epsilon) - 2069*f_3/(466560*epsilon**2) + f_5/(720*epsilon**2) + 497/(1866240*epsilon**2) + 11*pi**4/(1555200*epsilon**2) + 223*f_3/(38880*epsilon**3) - 5863/(933120*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 77/(12960*epsilon**4) - 11/(6480*epsilon**5)","31589":"-f_3**2/(810*epsilon) + 8767*f_3/(5598720*epsilon) - 139*f_5/(25920*epsilon) - 373*pi**4/(55987200*epsilon) + 19*pi**6/(9797760*epsilon) + 302683/(67184640*epsilon) - 2069*f_3/(466560*epsilon**2) + f_5/(720*epsilon**2) + 497/(1866240*epsilon**2) + 11*pi**4/(1555200*epsilon**2) + 223*f_3/(38880*epsilon**3) - 5863/(933120*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 77/(12960*epsilon**4) - 11/(6480*epsilon**5)","31590":"-f_3**2/(4320*epsilon) + 497*f_3/(51840*epsilon) + 19*f_5/(3456*epsilon) - 49*f_7/(3840*epsilon) - 384547/(134369280*epsilon) + pi**6/(326592*epsilon) + 7*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 55519/(11197440*epsilon**2) + f_3/(480*epsilon**3) - 10253/(1866240*epsilon**3) - 37/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31591":"-f_3**2/(4320*epsilon) + 497*f_3/(51840*epsilon) + 19*f_5/(3456*epsilon) - 49*f_7/(3840*epsilon) - 384547/(134369280*epsilon) + pi**6/(326592*epsilon) + 7*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - pi**4/(86400*epsilon**2) + 55519/(11197440*epsilon**2) + f_3/(480*epsilon**3) - 10253/(1866240*epsilon**3) - 37/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31592":"-221*f_3/(103680*epsilon) - 43*f_5/(51840*epsilon) - 893/(787320*epsilon) + 19*pi**4/(3110400*epsilon) - 17*f_3/(25920*epsilon**2) - 46639/(67184640*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 1165/(559872*epsilon**3) + 173/(466560*epsilon**4) - 19/(4860*epsilon**5) + 1/(405*epsilon**6)","31593":"-221*f_3/(103680*epsilon) - 43*f_5/(51840*epsilon) - 893/(787320*epsilon) + 19*pi**4/(3110400*epsilon) - 17*f_3/(25920*epsilon**2) - 46639/(67184640*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 1165/(559872*epsilon**3) + 173/(466560*epsilon**4) - 19/(4860*epsilon**5) + 1/(405*epsilon**6)","31594":"-221*f_3/(373248*epsilon) + 571*f_5/(51840*epsilon) - 3941191/(268738560*epsilon) + pi**4/(72900*epsilon) + 73*f_3/(38880*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 99541/(22394880*epsilon**2) - 17*f_3/(12960*epsilon**3) - 317/(933120*epsilon**3) + 299/(77760*epsilon**4) - 43/(12960*epsilon**5) + 1/(1080*epsilon**6)","31595":"f_3**2/(90*epsilon) - 5221*f_3/(622080*epsilon) + 11*f_5/(320*epsilon) - 49*f_7/(1920*epsilon) - 11*pi**6/(1088640*epsilon) - 8891/(1866240*epsilon) + 31*pi**4/(2073600*epsilon) - 13*f_3/(3456*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(518400*epsilon**2) + 13/(1152*epsilon**2) + f_3/(80*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31596":"f_3**2/(90*epsilon) - 5221*f_3/(622080*epsilon) + 11*f_5/(320*epsilon) - 49*f_7/(1920*epsilon) - 11*pi**6/(1088640*epsilon) - 8891/(1866240*epsilon) + 31*pi**4/(2073600*epsilon) - 13*f_3/(3456*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(518400*epsilon**2) + 13/(1152*epsilon**2) + f_3/(80*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31597":"-43*f_3**2/(2160*epsilon) + 72251*f_3/(622080*epsilon) + 101*f_5/(4320*epsilon) - 49*f_7/(1920*epsilon) - 214757/(1866240*epsilon) - 13*pi**6/(3265920*epsilon) + 239*pi**4/(2073600*epsilon) - 221*f_3/(3456*epsilon**2) - 97*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(1152*epsilon**2) + f_3/(80*epsilon**3) - 47/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31598":"-43*f_3**2/(2160*epsilon) + 72251*f_3/(622080*epsilon) + 101*f_5/(4320*epsilon) - 49*f_7/(1920*epsilon) - 214757/(1866240*epsilon) - 13*pi**6/(3265920*epsilon) + 239*pi**4/(2073600*epsilon) - 221*f_3/(3456*epsilon**2) - 97*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(1152*epsilon**2) + f_3/(80*epsilon**3) - 47/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31599":"25*f_3**2/(864*epsilon) - 7*pi**4*f_3/(64800*epsilon) + 15541*f_3/(77760*epsilon) - 2093*f_5/(9720*epsilon) - 607*f_7/(8640*epsilon) - 517/(77760*epsilon) + 13*pi**4/(86400*epsilon) + pi**6/(46656*epsilon) - f_3**2/(1080*epsilon**2) - 107*f_3/(720*epsilon**2) + 113*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) - 389/(12960*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 7*f_3/(540*epsilon**3) - 5*f_5/(108*epsilon**3) + 1/(36*epsilon**3) - 1/(180*epsilon**4)","31600":"25*f_3**2/(864*epsilon) - 7*pi**4*f_3/(64800*epsilon) + 15541*f_3/(77760*epsilon) - 2093*f_5/(9720*epsilon) - 607*f_7/(8640*epsilon) - 517/(77760*epsilon) + 13*pi**4/(86400*epsilon) + pi**6/(46656*epsilon) - f_3**2/(1080*epsilon**2) - 107*f_3/(720*epsilon**2) + 113*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) - 389/(12960*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 7*f_3/(540*epsilon**3) - 5*f_5/(108*epsilon**3) + 1/(36*epsilon**3) - 1/(180*epsilon**4)","31601":"-9*f_3/(2560*epsilon) - 13*f_5/(3840*epsilon) - 7*pi**4/(691200*epsilon) + 144179/(22394880*epsilon) + f_3/(17280*epsilon**2) - 8315/(2985984*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 91/(622080*epsilon**3) - 5/(5184*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","31602":"-9*f_3/(2560*epsilon) - 13*f_5/(3840*epsilon) - 7*pi**4/(691200*epsilon) + 144179/(22394880*epsilon) + f_3/(17280*epsilon**2) - 8315/(2985984*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 91/(622080*epsilon**3) - 5/(5184*epsilon**4) + 11/(4320*epsilon**5) - 1/(720*epsilon**6)","31603":"13*f_3**2/(51840*epsilon) + 4121*f_3/(1866240*epsilon) + 5*f_5/(6912*epsilon) - 36107/(26873856*epsilon) - 179*pi**4/(18662400*epsilon) - pi**6/(3919104*epsilon) - 1057*f_3/(311040*epsilon**2) - 13*f_5/(12960*epsilon**2) + 43*pi**4/(3110400*epsilon**2) + 4331/(2239488*epsilon**2) + 43*f_3/(25920*epsilon**3) - 3743/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 151/(77760*epsilon**4) - 11/(12960*epsilon**5)","31604":"13*f_3**2/(51840*epsilon) + 4121*f_3/(1866240*epsilon) + 5*f_5/(6912*epsilon) - 36107/(26873856*epsilon) - 179*pi**4/(18662400*epsilon) - pi**6/(3919104*epsilon) - 1057*f_3/(311040*epsilon**2) - 13*f_5/(12960*epsilon**2) + 43*pi**4/(3110400*epsilon**2) + 4331/(2239488*epsilon**2) + 43*f_3/(25920*epsilon**3) - 3743/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 151/(77760*epsilon**4) - 11/(12960*epsilon**5)","31605":"31*f_3**2/(1080*epsilon) - 48703*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 4277*f_5/(19440*epsilon) + 151*f_7/(2160*epsilon) - 271*pi**4/(518400*epsilon) + 13*pi**6/(163296*epsilon) - 5*f_3**2/(216*epsilon**2) + 9*f_3/(32*epsilon**2) - 55*f_5/(216*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","31606":"31*f_3**2/(1080*epsilon) - 48703*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 4277*f_5/(19440*epsilon) + 151*f_7/(2160*epsilon) - 271*pi**4/(518400*epsilon) + 13*pi**6/(163296*epsilon) - 5*f_3**2/(216*epsilon**2) + 9*f_3/(32*epsilon**2) - 55*f_5/(216*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","31607":"-31*f_3**2/(864*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 18503*f_3/(77760*epsilon) - 2869*f_5/(15552*epsilon) - 11*f_7/(2160*epsilon) - 25*pi**6/(326592*epsilon) + 143*pi**4/(259200*epsilon) + 11*f_3**2/(216*epsilon**2) - 41*f_3/(144*epsilon**2) + 35*f_5/(144*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","31608":"-133*f_3**2/(103680*epsilon) - 10771*f_3/(5598720*epsilon) - 179*f_5/(207360*epsilon) - 173*pi**4/(11197440*epsilon) - pi**6/(5598720*epsilon) + 83863/(16796160*epsilon) + 131*f_3/(31104*epsilon**2) + f_5/(1152*epsilon**2) - 673/(93312*epsilon**2) + 23*pi**4/(933120*epsilon**2) - 7*f_3/(1944*epsilon**3) - pi**4/(77760*epsilon**3) + 19/(5832*epsilon**3) + f_3/(648*epsilon**4) - 1/(1944*epsilon**4)","31609":"17*f_3**2/(5184*epsilon) - 26069*f_3/(5598720*epsilon) - 59*f_5/(51840*epsilon) - 38921/(22394880*epsilon) + pi**6/(2449440*epsilon) + 1219*pi**4/(55987200*epsilon) - 617*f_3/(77760*epsilon**2) + f_5/(1440*epsilon**2) - 31*pi**4/(1166400*epsilon**2) + 2777/(186624*epsilon**2) + 89*f_3/(9720*epsilon**3) - 2879/(233280*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 41/(9720*epsilon**4) - 1/(1620*epsilon**5)","31610":"-f_3**2/(135*epsilon) - 16157*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 6367*f_5/(38880*epsilon) + 457*f_7/(5760*epsilon) - pi**4/(28800*epsilon) + pi**6/(40824*epsilon) + f_3**2/(135*epsilon**2) + 89*f_3/(540*epsilon**2) - 23*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31611":"-f_3**2/(135*epsilon) - 16157*f_3/(77760*epsilon) - pi**4*f_3/(16200*epsilon) + 6367*f_5/(38880*epsilon) + 457*f_7/(5760*epsilon) - pi**4/(28800*epsilon) + pi**6/(40824*epsilon) + f_3**2/(135*epsilon**2) + 89*f_3/(540*epsilon**2) - 23*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31612":"f_3**2/(216*epsilon) + pi**4*f_3/(12960*epsilon) + 6727*f_3/(77760*epsilon) - 1367*f_5/(15552*epsilon) - 149*f_7/(11520*epsilon) - 5*pi**6/(326592*epsilon) - pi**4/(259200*epsilon) - f_3**2/(108*epsilon**2) - 53*f_3/(540*epsilon**2) + 5*f_5/(36*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31613":"f_3**2/(216*epsilon) + pi**4*f_3/(12960*epsilon) + 6727*f_3/(77760*epsilon) - 1367*f_5/(15552*epsilon) - 149*f_7/(11520*epsilon) - 5*pi**6/(326592*epsilon) - pi**4/(259200*epsilon) - f_3**2/(108*epsilon**2) - 53*f_3/(540*epsilon**2) + 5*f_5/(36*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31614":"67*f_3**2/(1440*epsilon) + pi**4*f_3/(12960*epsilon) + 9677*f_3/(155520*epsilon) - 19681*f_5/(77760*epsilon) - 11*f_7/(108*epsilon) - pi**6/(12096*epsilon) + 5*pi**4/(20736*epsilon) + 169009/(622080*epsilon) - 31*f_3**2/(1080*epsilon**2) - 79*f_3/(480*epsilon**2) + 185*f_5/(432*epsilon**2) - 83/(384*epsilon**2) - 13*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 31*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3) + 121/(2160*epsilon**3) - 1/(180*epsilon**4)","31615":"67*f_3**2/(1440*epsilon) + pi**4*f_3/(12960*epsilon) + 9677*f_3/(155520*epsilon) - 19681*f_5/(77760*epsilon) - 11*f_7/(108*epsilon) - pi**6/(12096*epsilon) + 5*pi**4/(20736*epsilon) + 169009/(622080*epsilon) - 31*f_3**2/(1080*epsilon**2) - 79*f_3/(480*epsilon**2) + 185*f_5/(432*epsilon**2) - 83/(384*epsilon**2) - 13*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 31*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3) + 121/(2160*epsilon**3) - 1/(180*epsilon**4)","31616":"-f_3**2/(80*epsilon) - pi**4*f_3/(8100*epsilon) + 643*f_3/(3888*epsilon) - 1097*f_5/(7776*epsilon) - 103*f_7/(4320*epsilon) - 7*pi**4/(64800*epsilon) + pi**6/(54432*epsilon) + 13*f_3**2/(270*epsilon**2) - 29*f_3/(180*epsilon**2) + 4*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31617":"-f_3**2/(80*epsilon) - pi**4*f_3/(8100*epsilon) + 643*f_3/(3888*epsilon) - 1097*f_5/(7776*epsilon) - 103*f_7/(4320*epsilon) - 7*pi**4/(64800*epsilon) + pi**6/(54432*epsilon) + 13*f_3**2/(270*epsilon**2) - 29*f_3/(180*epsilon**2) + 4*f_5/(27*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31618":"5*f_3**2/(12*epsilon) - 163*f_3*f_5/(120*epsilon) + pi**4*f_3/(600*epsilon) + 91*f_3_5/(40*epsilon) - 259*f_7/(432*epsilon) - 5539*pi**8/(38880000*epsilon) - f_3**2/(2*epsilon**2) + 203*f_7/(288*epsilon**2)","31619":"23*f_3**2/(120*epsilon) - 107*f_3*f_5/(240*epsilon) + pi**4*f_3/(1200*epsilon) + 59*f_3_5/(80*epsilon) - 7*f_7/(27*epsilon) - 27637*pi**8/(544320000*epsilon) - f_3**2/(4*epsilon**2) + 203*f_7/(576*epsilon**2)","31620":"23*f_3**2/(120*epsilon) - 107*f_3*f_5/(240*epsilon) + pi**4*f_3/(1200*epsilon) + 59*f_3_5/(80*epsilon) - 7*f_7/(27*epsilon) - 27637*pi**8/(544320000*epsilon) - f_3**2/(4*epsilon**2) + 203*f_7/(576*epsilon**2)","31621":"-151*f_3**2/(8640*epsilon) - 133*f_3/(2592*epsilon) - pi**4*f_3/(43200*epsilon) + 4483*f_5/(51840*epsilon) + f_7/(17280*epsilon) - 11*pi**6/(653184*epsilon) + 7*pi**4/(43200*epsilon) + 7*f_3**2/(360*epsilon**2) + f_3/(15*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**4/(5400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(45*epsilon**3) + f_5/(36*epsilon**3)","31622":"-151*f_3**2/(8640*epsilon) - 133*f_3/(2592*epsilon) - pi**4*f_3/(43200*epsilon) + 4483*f_5/(51840*epsilon) + f_7/(17280*epsilon) - 11*pi**6/(653184*epsilon) + 7*pi**4/(43200*epsilon) + 7*f_3**2/(360*epsilon**2) + f_3/(15*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**4/(5400*epsilon**2) + pi**6/(27216*epsilon**2) - f_3/(45*epsilon**3) + f_5/(36*epsilon**3)","31623":"-17*f_3**2/(180*epsilon) + 401*f_3*f_5/(1080*epsilon) - pi**4*f_3/(2700*epsilon) - 7*f_3_5/(10*epsilon) - 5*f_5/(6*epsilon) + 2849*f_7/(2880*epsilon) - pi**6/(6804*epsilon) + 1849*pi**8/(29160000*epsilon) + f_3**2/(9*epsilon**2) + 5*f_5/(9*epsilon**2) - 161*f_7/(216*epsilon**2)","31624":"-37*f_3**2/(8640*epsilon) + 15371*f_3/(1866240*epsilon) + 137*f_5/(5760*epsilon) - 214877/(5598720*epsilon) + 457*pi**4/(18662400*epsilon) + 13*pi**6/(1632960*epsilon) - 317*f_3/(31104*epsilon**2) - f_5/(32*epsilon**2) - pi**4/(11520*epsilon**2) + 4691/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","31625":"-37*f_3**2/(8640*epsilon) + 15371*f_3/(1866240*epsilon) + 137*f_5/(5760*epsilon) - 214877/(5598720*epsilon) + 457*pi**4/(18662400*epsilon) + 13*pi**6/(1632960*epsilon) - 317*f_3/(31104*epsilon**2) - f_5/(32*epsilon**2) - pi**4/(11520*epsilon**2) + 4691/(93312*epsilon**2) + 17*f_3/(1296*epsilon**3) - 83/(3888*epsilon**3) + pi**4/(12960*epsilon**3) - f_3/(108*epsilon**4) + 1/(324*epsilon**4)","31626":"13*f_3**2/(4320*epsilon) - 2567*f_3/(233280*epsilon) - 41*f_5/(17280*epsilon) - 19*pi**6/(3265920*epsilon) - 71*pi**4/(1866240*epsilon) + 30619/(1399680*epsilon) + 233*f_3/(38880*epsilon**2) + 7*f_5/(720*epsilon**2) - 4487/(466560*epsilon**2) + pi**4/(103680*epsilon**2) + 43*f_3/(2592*epsilon**3) - 181/(19440*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","31627":"13*f_3**2/(4320*epsilon) - 2567*f_3/(233280*epsilon) - 41*f_5/(17280*epsilon) - 19*pi**6/(3265920*epsilon) - 71*pi**4/(1866240*epsilon) + 30619/(1399680*epsilon) + 233*f_3/(38880*epsilon**2) + 7*f_5/(720*epsilon**2) - 4487/(466560*epsilon**2) + pi**4/(103680*epsilon**2) + 43*f_3/(2592*epsilon**3) - 181/(19440*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 19/(3240*epsilon**4)","31628":"11*f_3**2/(25920*epsilon) - 6781*f_3/(5598720*epsilon) + 7*f_5/(8640*epsilon) - 689*pi**4/(55987200*epsilon) - pi**6/(1399680*epsilon) + 48313/(16796160*epsilon) + 1417*f_3/(233280*epsilon**2) + f_5/(1080*epsilon**2) - 359/(139968*epsilon**2) - pi**4/(86400*epsilon**2) - 61*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 259/(116640*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","31629":"11*f_3**2/(25920*epsilon) - 6781*f_3/(5598720*epsilon) + 7*f_5/(8640*epsilon) - 689*pi**4/(55987200*epsilon) - pi**6/(1399680*epsilon) + 48313/(16796160*epsilon) + 1417*f_3/(233280*epsilon**2) + f_5/(1080*epsilon**2) - 359/(139968*epsilon**2) - pi**4/(86400*epsilon**2) - 61*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 259/(116640*epsilon**3) + 11*f_3/(3240*epsilon**4) - 11/(9720*epsilon**4)","31630":"f_3**2/(360*epsilon) - 28157*f_3/(1244160*epsilon) - 143*f_5/(8640*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(241920*epsilon) - pi**4/(51200*epsilon) + 84917/(2799360*epsilon) + 233*f_3/(11520*epsilon**2) + 13*f_5/(960*epsilon**2) - 137021/(3732480*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 157/(9720*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31631":"f_3**2/(360*epsilon) - 28157*f_3/(1244160*epsilon) - 143*f_5/(8640*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(241920*epsilon) - pi**4/(51200*epsilon) + 84917/(2799360*epsilon) + 233*f_3/(11520*epsilon**2) + 13*f_5/(960*epsilon**2) - 137021/(3732480*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 157/(9720*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31632":"-17*f_3**2/(4320*epsilon) - 151*f_3/(77760*epsilon) + 163*f_5/(17280*epsilon) - 2059/(373248*epsilon) + 53*pi**4/(1555200*epsilon) + 17*pi**6/(3265920*epsilon) + 31*f_3/(5184*epsilon**2) - 17*f_5/(2160*epsilon**2) - pi**4/(17280*epsilon**2) + 479/(51840*epsilon**2) - f_3/(144*epsilon**3) + pi**4/(43200*epsilon**3) + 253/(103680*epsilon**3) + f_3/(360*epsilon**4) - 13/(2880*epsilon**4) + 1/(720*epsilon**5)","31633":"143*f_3**2/(17280*epsilon) + 563*f_3/(155520*epsilon) + 379*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 79*pi**6/(6531840*epsilon) - 553/(233280*epsilon) + pi**4/(38880*epsilon) - 191*f_3/(25920*epsilon**2) + 83*f_5/(8640*epsilon**2) + 257/(77760*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31634":"143*f_3**2/(17280*epsilon) + 563*f_3/(155520*epsilon) + 379*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 79*pi**6/(6531840*epsilon) - 553/(233280*epsilon) + pi**4/(38880*epsilon) - 191*f_3/(25920*epsilon**2) + 83*f_5/(8640*epsilon**2) + 257/(77760*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 7/(2160*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(1080*epsilon**4)","31635":"-f_3**2/(2160*epsilon) - 43*f_3/(11520*epsilon) + 61*f_5/(2880*epsilon) - 114833/(7464960*epsilon) - 13*pi**6/(3265920*epsilon) + pi**4/(3110400*epsilon) + 61*f_3/(25920*epsilon**2) - 43*f_5/(4320*epsilon**2) - pi**4/(14400*epsilon**2) + 1187/(103680*epsilon**2) - f_3/(120*epsilon**3) + 29/(25920*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(144*epsilon**4) + 1/(360*epsilon**5)","31636":"-f_3**2/(2160*epsilon) - 43*f_3/(11520*epsilon) + 61*f_5/(2880*epsilon) - 114833/(7464960*epsilon) - 13*pi**6/(3265920*epsilon) + pi**4/(3110400*epsilon) + 61*f_3/(25920*epsilon**2) - 43*f_5/(4320*epsilon**2) - pi**4/(14400*epsilon**2) + 1187/(103680*epsilon**2) - f_3/(120*epsilon**3) + 29/(25920*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(144*epsilon**4) + 1/(360*epsilon**5)","31637":"-f_3**2/(180*epsilon) + 3157*f_3/(207360*epsilon) + 73*f_5/(4320*epsilon) - 37279/(1492992*epsilon) - 11*pi**6/(1088640*epsilon) + 371*pi**4/(6220800*epsilon) - 107*f_3/(25920*epsilon**2) + f_5/(160*epsilon**2) - pi**4/(9600*epsilon**2) + 1007/(103680*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 191/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","31638":"-f_3**2/(180*epsilon) + 3157*f_3/(207360*epsilon) + 73*f_5/(4320*epsilon) - 37279/(1492992*epsilon) - 11*pi**6/(1088640*epsilon) + 371*pi**4/(6220800*epsilon) - 107*f_3/(25920*epsilon**2) + f_5/(160*epsilon**2) - pi**4/(9600*epsilon**2) + 1007/(103680*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 191/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","31639":"-23*f_3**2/(2160*epsilon) - 223*f_3/(19440*epsilon) + pi**4*f_3/(16200*epsilon) + 7*f_5/(1944*epsilon) + 43*f_7/(17280*epsilon) - 23*pi**4/(64800*epsilon) + pi**6/(20412*epsilon) + f_3**2/(108*epsilon**2) - 11*f_3/(270*epsilon**2) + 5*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31640":"-23*f_3**2/(2160*epsilon) - 223*f_3/(19440*epsilon) + pi**4*f_3/(16200*epsilon) + 7*f_5/(1944*epsilon) + 43*f_7/(17280*epsilon) - 23*pi**4/(64800*epsilon) + pi**6/(20412*epsilon) + f_3**2/(108*epsilon**2) - 11*f_3/(270*epsilon**2) + 5*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31641":"-4*f_3**2/(135*epsilon) - pi**4*f_3/(32400*epsilon) + 2459*f_3/(19440*epsilon) - 665*f_5/(7776*epsilon) - 107*f_7/(5760*epsilon) - pi**4/(5400*epsilon) + pi**6/(40824*epsilon) + f_3**2/(27*epsilon**2) - 77*f_3/(540*epsilon**2) + 5*f_5/(36*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31642":"-4*f_3**2/(135*epsilon) - pi**4*f_3/(32400*epsilon) + 2459*f_3/(19440*epsilon) - 665*f_5/(7776*epsilon) - 107*f_7/(5760*epsilon) - pi**4/(5400*epsilon) + pi**6/(40824*epsilon) + f_3**2/(27*epsilon**2) - 77*f_3/(540*epsilon**2) + 5*f_5/(36*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31643":"-137*f_3**2/(4320*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 18503*f_3/(77760*epsilon) - 2599*f_5/(15552*epsilon) - 487*f_7/(17280*epsilon) - 25*pi**6/(326592*epsilon) + 143*pi**4/(259200*epsilon) + 11*f_3**2/(216*epsilon**2) - 41*f_3/(144*epsilon**2) + 35*f_5/(144*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","31644":"-137*f_3**2/(4320*epsilon) - 11*pi**4*f_3/(64800*epsilon) + 18503*f_3/(77760*epsilon) - 2599*f_5/(15552*epsilon) - 487*f_7/(17280*epsilon) - 25*pi**6/(326592*epsilon) + 143*pi**4/(259200*epsilon) + 11*f_3**2/(216*epsilon**2) - 41*f_3/(144*epsilon**2) + 35*f_5/(144*epsilon**2) - pi**4/(2592*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 5*f_3/(54*epsilon**3) - 5*f_5/(54*epsilon**3)","31645":"-59*f_3**2/(3456*epsilon) - 5137*f_3/(25920*epsilon) - 7*pi**4*f_3/(86400*epsilon) + 22847*f_5/(103680*epsilon) + 157*f_7/(17280*epsilon) - 11*pi**4/(28800*epsilon) + 97*pi**6/(1306368*epsilon) + 7*f_3**2/(288*epsilon**2) + 29*f_3/(144*epsilon**2) - 425*f_5/(1728*epsilon**2) - 5*pi**6/(108864*epsilon**2) + pi**4/(4320*epsilon**2) - f_3/(18*epsilon**3) + 5*f_5/(72*epsilon**3)","31646":"43*f_3**2/(1080*epsilon) - 11*f_3*f_5/(80*epsilon) - 23*f_3/(360*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 25*f_5/(54*epsilon) - 5243*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31647":"43*f_3**2/(1080*epsilon) - 11*f_3*f_5/(80*epsilon) - 23*f_3/(360*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 25*f_5/(54*epsilon) - 5243*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31648":"-7*f_3**2/(360*epsilon) + 787*f_3*f_5/(2160*epsilon) - pi**4*f_3/(2700*epsilon) - 7*f_3_5/(10*epsilon) - 13*f_5/(18*epsilon) + 13433*f_7/(17280*epsilon) - pi**6/(6804*epsilon) + 1849*pi**8/(29160000*epsilon) + f_3**2/(9*epsilon**2) + 5*f_5/(9*epsilon**2) - 161*f_7/(216*epsilon**2)","31649":"-7*f_3**2/(360*epsilon) + 787*f_3*f_5/(2160*epsilon) - pi**4*f_3/(2700*epsilon) - 7*f_3_5/(10*epsilon) - 13*f_5/(18*epsilon) + 13433*f_7/(17280*epsilon) - pi**6/(6804*epsilon) + 1849*pi**8/(29160000*epsilon) + f_3**2/(9*epsilon**2) + 5*f_5/(9*epsilon**2) - 161*f_7/(216*epsilon**2)","31650":"f_3**2/(1728*epsilon) + 10727*f_3/(622080*epsilon) + 133*f_5/(5760*epsilon) - 49*f_7/(1920*epsilon) - 6703/(373248*epsilon) - pi**6/(116640*epsilon) + 59*pi**4/(2073600*epsilon) - 53*f_3/(3456*epsilon**2) - 7*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 55/(3456*epsilon**2) + f_3/(80*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31651":"f_3**2/(1728*epsilon) + 10727*f_3/(622080*epsilon) + 133*f_5/(5760*epsilon) - 49*f_7/(1920*epsilon) - 6703/(373248*epsilon) - pi**6/(116640*epsilon) + 59*pi**4/(2073600*epsilon) - 53*f_3/(3456*epsilon**2) - 7*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 55/(3456*epsilon**2) + f_3/(80*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31652":"-41*f_3**2/(4320*epsilon) - 2519*f_3/(155520*epsilon) + 797*f_5/(8640*epsilon) - 49*f_7/(1280*epsilon) - 47*pi**6/(1632960*epsilon) - 439/(466560*epsilon) + 107*pi**4/(1555200*epsilon) - 163*f_3/(6480*epsilon**2) + 49*f_5/(2160*epsilon**2) + pi**4/(14400*epsilon**2) + 2/(243*epsilon**2) + f_3/(120*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31653":"-41*f_3**2/(4320*epsilon) - 2519*f_3/(155520*epsilon) + 797*f_5/(8640*epsilon) - 49*f_7/(1280*epsilon) - 47*pi**6/(1632960*epsilon) - 439/(466560*epsilon) + 107*pi**4/(1555200*epsilon) - 163*f_3/(6480*epsilon**2) + 49*f_5/(2160*epsilon**2) + pi**4/(14400*epsilon**2) + 2/(243*epsilon**2) + f_3/(120*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31654":"-7*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 14431*f_3/(155520*epsilon) - 2843*f_5/(31104*epsilon) - 1361*f_7/(34560*epsilon) - 7*pi**4/(518400*epsilon) + pi**6/(93312*epsilon) + 97/(5184*epsilon) + f_3**2/(432*epsilon**2) - 71*f_3/(864*epsilon**2) + 113*f_5/(864*epsilon**2) - 5*pi**6/(163296*epsilon**2) - 347/(25920*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 1/(108*epsilon**3) - 1/(360*epsilon**4)","31655":"-7*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 14431*f_3/(155520*epsilon) - 2843*f_5/(31104*epsilon) - 1361*f_7/(34560*epsilon) - 7*pi**4/(518400*epsilon) + pi**6/(93312*epsilon) + 97/(5184*epsilon) + f_3**2/(432*epsilon**2) - 71*f_3/(864*epsilon**2) + 113*f_5/(864*epsilon**2) - 5*pi**6/(163296*epsilon**2) - 347/(25920*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 13*f_3/(1080*epsilon**3) - 5*f_5/(216*epsilon**3) + 1/(108*epsilon**3) - 1/(360*epsilon**4)","31656":"-f_3**2/(20*epsilon) + 143*f_3*f_5/(540*epsilon) - pi**4*f_3/(5400*epsilon) - 9*f_3_5/(20*epsilon) - 23*f_5/(72*epsilon) + 3269*f_7/(8640*epsilon) - pi**6/(13608*epsilon) + 15031*pi**8/(408240000*epsilon) + f_3**2/(18*epsilon**2) + 5*f_5/(18*epsilon**2) - 161*f_7/(432*epsilon**2)","31657":"-f_3**2/(20*epsilon) + 143*f_3*f_5/(540*epsilon) - pi**4*f_3/(5400*epsilon) - 9*f_3_5/(20*epsilon) - 23*f_5/(72*epsilon) + 3269*f_7/(8640*epsilon) - pi**6/(13608*epsilon) + 15031*pi**8/(408240000*epsilon) + f_3**2/(18*epsilon**2) + 5*f_5/(18*epsilon**2) - 161*f_7/(432*epsilon**2)","31658":"-541*f_3/(51840*epsilon) - 19*f_5/(8640*epsilon) - pi**4/(43200*epsilon) + 870157/(67184640*epsilon) - f_3/(8640*epsilon**2) - 101033/(11197440*epsilon**2) - 6061/(933120*epsilon**3) + 277/(77760*epsilon**4) + 7/(1296*epsilon**5) - 1/(270*epsilon**6)","31659":"-19*f_3**2/(2880*epsilon) + 1531*f_3/(15552*epsilon) - 1721*f_5/(17280*epsilon) - 11*pi**6/(362880*epsilon) + 13*pi**4/(194400*epsilon) + 3011/(116640*epsilon) - 311*f_3/(12960*epsilon**2) + 61*f_5/(1440*epsilon**2) - 103/(38880*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 7/(1080*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31660":"7*f_3**2/(432*epsilon) - 16301*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 206*f_5/(1215*epsilon) + 643*f_7/(17280*epsilon) + 11*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) - 11*f_3**2/(540*epsilon**2) + 47*f_3/(270*epsilon**2) - 43*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31661":"7*f_3**2/(432*epsilon) - 16301*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 206*f_5/(1215*epsilon) + 643*f_7/(17280*epsilon) + 11*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) - 11*f_3**2/(540*epsilon**2) + 47*f_3/(270*epsilon**2) - 43*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31662":"-f_3**2/(960*epsilon) + pi**4*f_3/(129600*epsilon) + 28151*f_3/(155520*epsilon) - 5659*f_5/(31104*epsilon) - 79*f_7/(17280*epsilon) - 13*pi**6/(217728*epsilon) + 7*pi**4/(20736*epsilon) - f_3**2/(432*epsilon**2) - 155*f_3/(864*epsilon**2) + 175*f_5/(864*epsilon**2) - pi**4/(5184*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 5*f_3/(108*epsilon**3) - 5*f_5/(108*epsilon**3)","31663":"-31*f_3**2/(2160*epsilon) + pi**4*f_3/(6480*epsilon) + 1547*f_3/(7776*epsilon) - 1673*f_5/(7776*epsilon) + 323*f_7/(17280*epsilon) - 5*pi**6/(163296*epsilon) - pi**4/(129600*epsilon) - f_3**2/(54*epsilon**2) - 53*f_3/(270*epsilon**2) + 5*f_5/(18*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31664":"41*f_3**2/(2160*epsilon) - 24077*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 1049*f_5/(4860*epsilon) + 281*f_7/(2880*epsilon) - 49*pi**4/(259200*epsilon) + pi**6/(23328*epsilon) - 11*f_3**2/(540*epsilon**2) + 139*f_3/(540*epsilon**2) - 61*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31665":"41*f_3**2/(2160*epsilon) - 24077*f_3/(77760*epsilon) + pi**4*f_3/(32400*epsilon) + 1049*f_5/(4860*epsilon) + 281*f_7/(2880*epsilon) - 49*pi**4/(259200*epsilon) + pi**6/(23328*epsilon) - 11*f_3**2/(540*epsilon**2) + 139*f_3/(540*epsilon**2) - 61*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31666":"47*f_3**2/(4320*epsilon) - 5257*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 6299*f_5/(77760*epsilon) + 67*f_7/(1440*epsilon) + pi**6/(326592*epsilon) + pi**4/(16200*epsilon) - 11*f_3**2/(540*epsilon**2) + 17*f_3/(120*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31667":"47*f_3**2/(4320*epsilon) - 5257*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 6299*f_5/(77760*epsilon) + 67*f_7/(1440*epsilon) + pi**6/(326592*epsilon) + pi**4/(16200*epsilon) - 11*f_3**2/(540*epsilon**2) + 17*f_3/(120*epsilon**2) - f_5/(6*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31668":"-4*f_3**2/(135*epsilon) + 17*f_3*f_5/(135*epsilon) - f_3_5/(5*epsilon) + 77*f_5/(108*epsilon) - 2723*f_7/(4320*epsilon) - 703*pi**8/(51030000*epsilon) + pi**6/(5832*epsilon) - 35*f_5/(54*epsilon**2) + 35*f_7/(54*epsilon**2)","31669":"-4*f_3**2/(135*epsilon) + 17*f_3*f_5/(135*epsilon) - f_3_5/(5*epsilon) + 77*f_5/(108*epsilon) - 2723*f_7/(4320*epsilon) - 703*pi**8/(51030000*epsilon) + pi**6/(5832*epsilon) - 35*f_5/(54*epsilon**2) + 35*f_7/(54*epsilon**2)","31670":"13*f_3**2/(2160*epsilon) + pi**4*f_3/(8100*epsilon) + 403*f_3/(4860*epsilon) - 1547*f_5/(15552*epsilon) - 37*f_7/(11520*epsilon) - 5*pi**6/(326592*epsilon) - pi**4/(43200*epsilon) - 17*f_3**2/(540*epsilon**2) - 107*f_3/(1080*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31671":"13*f_3**2/(2160*epsilon) + pi**4*f_3/(8100*epsilon) + 403*f_3/(4860*epsilon) - 1547*f_5/(15552*epsilon) - 37*f_7/(11520*epsilon) - 5*pi**6/(326592*epsilon) - pi**4/(43200*epsilon) - 17*f_3**2/(540*epsilon**2) - 107*f_3/(1080*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31672":"-5*f_3**2/(108*epsilon) + 3*f_3*f_5/(40*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 145*f_5/(432*epsilon) + 35*f_7/(108*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31673":"-5*f_3**2/(108*epsilon) + 3*f_3*f_5/(40*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 145*f_5/(432*epsilon) + 35*f_7/(108*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31674":"29*f_3**2/(1080*epsilon) - f_3*f_5/(432*epsilon) + 163*f_5/(432*epsilon) - 6769*f_7/(17280*epsilon) - 7*pi**8/(583200*epsilon) + pi**6/(11664*epsilon) - 35*f_5/(108*epsilon**2) + 35*f_7/(108*epsilon**2)","31675":"29*f_3**2/(1080*epsilon) - f_3*f_5/(432*epsilon) + 163*f_5/(432*epsilon) - 6769*f_7/(17280*epsilon) - 7*pi**8/(583200*epsilon) + pi**6/(11664*epsilon) - 35*f_5/(108*epsilon**2) + 35*f_7/(108*epsilon**2)","31676":"-17*f_3**2/(31104*epsilon) - 63541*f_3/(33592320*epsilon) + f_5/(3240*epsilon) - 2809*pi**4/(335923200*epsilon) - pi**6/(14696640*epsilon) + 613259/(134369280*epsilon) + 1639*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - 6235/(1119744*epsilon**2) + 77*pi**4/(13996800*epsilon**2) - 119*f_3/(58320*epsilon**3) - pi**4/(1166400*epsilon**3) + 263/(87480*epsilon**3) + f_3/(2430*epsilon**4) - 97/(116640*epsilon**4) + 1/(9720*epsilon**5)","31677":"-17*f_3**2/(31104*epsilon) - 63541*f_3/(33592320*epsilon) + f_5/(3240*epsilon) - 2809*pi**4/(335923200*epsilon) - pi**6/(14696640*epsilon) + 613259/(134369280*epsilon) + 1639*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - 6235/(1119744*epsilon**2) + 77*pi**4/(13996800*epsilon**2) - 119*f_3/(58320*epsilon**3) - pi**4/(1166400*epsilon**3) + 263/(87480*epsilon**3) + f_3/(2430*epsilon**4) - 97/(116640*epsilon**4) + 1/(9720*epsilon**5)","31678":"13*f_3**2/(12960*epsilon) - 9631*f_3/(233280*epsilon) + pi**4*f_3/(194400*epsilon) + 1811*f_5/(46656*epsilon) + 17*f_7/(17280*epsilon) - 173*pi**4/(1555200*epsilon) + 17*pi**6/(979776*epsilon) - f_3**2/(648*epsilon**2) + 59*f_3/(1296*epsilon**2) - 115*f_5/(2592*epsilon**2) - 5*pi**6/(489888*epsilon**2) + pi**4/(15552*epsilon**2) - 5*f_3/(324*epsilon**3) + 5*f_5/(324*epsilon**3)","31679":"13*f_3**2/(12960*epsilon) - 9631*f_3/(233280*epsilon) + pi**4*f_3/(194400*epsilon) + 1811*f_5/(46656*epsilon) + 17*f_7/(17280*epsilon) - 173*pi**4/(1555200*epsilon) + 17*pi**6/(979776*epsilon) - f_3**2/(648*epsilon**2) + 59*f_3/(1296*epsilon**2) - 115*f_5/(2592*epsilon**2) - 5*pi**6/(489888*epsilon**2) + pi**4/(15552*epsilon**2) - 5*f_3/(324*epsilon**3) + 5*f_5/(324*epsilon**3)","31680":"97*f_3**2/(12960*epsilon) - 2369*f_3/(23328*epsilon) + pi**4*f_3/(38880*epsilon) + 2153*f_5/(23328*epsilon) + 23*f_7/(25920*epsilon) - 61*pi**4/(259200*epsilon) + 5*pi**6/(139968*epsilon) - 5*f_3**2/(648*epsilon**2) + 8*f_3/(81*epsilon**2) - 5*f_5/(54*epsilon**2) - 5*pi**6/(244944*epsilon**2) + pi**4/(7776*epsilon**2) - 5*f_3/(162*epsilon**3) + 5*f_5/(162*epsilon**3)","31681":"97*f_3**2/(12960*epsilon) - 2369*f_3/(23328*epsilon) + pi**4*f_3/(38880*epsilon) + 2153*f_5/(23328*epsilon) + 23*f_7/(25920*epsilon) - 61*pi**4/(259200*epsilon) + 5*pi**6/(139968*epsilon) - 5*f_3**2/(648*epsilon**2) + 8*f_3/(81*epsilon**2) - 5*f_5/(54*epsilon**2) - 5*pi**6/(244944*epsilon**2) + pi**4/(7776*epsilon**2) - 5*f_3/(162*epsilon**3) + 5*f_5/(162*epsilon**3)","31682":"5*f_3**2/(1728*epsilon) + pi**4*f_3/(172800*epsilon) + 161*f_3/(4860*epsilon) - 5633*f_5/(155520*epsilon) - 43*f_7/(34560*epsilon) - pi**6/(72576*epsilon) + 19*pi**4/(259200*epsilon) - f_3**2/(576*epsilon**2) - f_3/(32*epsilon**2) + 125*f_5/(3456*epsilon**2) - pi**4/(25920*epsilon**2) + 5*pi**6/(653184*epsilon**2) + f_3/(108*epsilon**3) - 5*f_5/(432*epsilon**3)","31683":"-7*f_3**2/(216*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 163*f_5/(432*epsilon) + 5551*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31684":"-7*f_3**2/(216*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 163*f_5/(432*epsilon) + 5551*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31685":"-13*f_3**2/(216*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(2700*epsilon) - 3*f_3_5/(40*epsilon) - 71*f_5/(216*epsilon) + 413*f_7/(1440*epsilon) - pi**6/(11664*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(9*epsilon**2) + 35*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","31686":"17*f_3**2/(1080*epsilon) + f_3*f_5/(216*epsilon) + 71*f_5/(216*epsilon) - 721*f_7/(2160*epsilon) - 7*pi**8/(583200*epsilon) + pi**6/(11664*epsilon) - 35*f_5/(108*epsilon**2) + 35*f_7/(108*epsilon**2)","31687":"47*f_3**2/(4320*epsilon) - 19337*f_3/(622080*epsilon) - 121*f_5/(17280*epsilon) - 7*f_7/(1920*epsilon) + pi**4/(46080*epsilon) + 11843/(414720*epsilon) - f_3**2/(120*epsilon**2) + 19*f_3/(720*epsilon**2) - 3031/(155520*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 1/(180*epsilon**3) - 1/(1080*epsilon**4)","31688":"47*f_3**2/(4320*epsilon) - 19337*f_3/(622080*epsilon) - 121*f_5/(17280*epsilon) - 7*f_7/(1920*epsilon) + pi**4/(46080*epsilon) + 11843/(414720*epsilon) - f_3**2/(120*epsilon**2) + 19*f_3/(720*epsilon**2) - 3031/(155520*epsilon**2) - pi**4/(25920*epsilon**2) - f_3/(216*epsilon**3) + 1/(180*epsilon**3) - 1/(1080*epsilon**4)","31689":"13*f_3**2/(864*epsilon) - 44797*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 12743*f_5/(77760*epsilon) + 16*f_7/(135*epsilon) - 29*pi**4/(57600*epsilon) + 25*pi**6/(326592*epsilon) - 5*f_3**2/(216*epsilon**2) + 233*f_3/(864*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","31690":"13*f_3**2/(864*epsilon) - 44797*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 12743*f_5/(77760*epsilon) + 16*f_7/(135*epsilon) - 29*pi**4/(57600*epsilon) + 25*pi**6/(326592*epsilon) - 5*f_3**2/(216*epsilon**2) + 233*f_3/(864*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","31691":"413*f_3/(11197440*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(6220800*epsilon) + 6908791/(29023764480*epsilon) - f_3/(124416*epsilon**2) - 207271/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) - 3017/(8398080*epsilon**3) + 14893/(33592320*epsilon**4) - 349/(1399680*epsilon**5) + 7/(116640*epsilon**6)","31692":"413*f_3/(11197440*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(6220800*epsilon) + 6908791/(29023764480*epsilon) - f_3/(124416*epsilon**2) - 207271/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) - 3017/(8398080*epsilon**3) + 14893/(33592320*epsilon**4) - 349/(1399680*epsilon**5) + 7/(116640*epsilon**6)","31693":"569*f_3/(2488320*epsilon) - f_5/(4320*epsilon) - 11*pi**4/(6220800*epsilon) + 656801/(3224862720*epsilon) - f_3/(103680*epsilon**2) - 51313/(268738560*epsilon**2) + 197/(829440*epsilon**3) - 973/(1866240*epsilon**4) + 1/(2160*epsilon**5) - 1/(6480*epsilon**6)","31694":"41*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - 7*pi**4/(12441600*epsilon) + 89143/(537477120*epsilon) - f_3/(10368*epsilon**2) - 16397/(134369280*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(17280*epsilon**3) + 1247/(4478976*epsilon**3) - 17/(41472*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","31695":"41*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - 7*pi**4/(12441600*epsilon) + 89143/(537477120*epsilon) - f_3/(10368*epsilon**2) - 16397/(134369280*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(17280*epsilon**3) + 1247/(4478976*epsilon**3) - 17/(41472*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","31696":"-97*f_3/(414720*epsilon) + 121*pi**4/(111974400*epsilon) + 4367617/(7255941120*epsilon) + 7*f_3/(93312*epsilon**2) - 294751/(1209323520*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 10337/(33592320*epsilon**3) + 3019/(8398080*epsilon**4) - 119/(699840*epsilon**5) + 1/(29160*epsilon**6)","31697":"31*f_3**2/(1080*epsilon) - 7*f_3*f_5/(60*epsilon) - 17*f_3/(180*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(40*epsilon) + 7*f_5/(12*epsilon) - 3521*f_7/(8640*epsilon) - 2063*pi**8/(90720000*epsilon) - pi**4/(10800*epsilon) + 11*pi**6/(81648*epsilon) - f_3**2/(18*epsilon**2) + f_3/(18*epsilon**2) - 55*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","31698":"-119*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(27*epsilon) + 287*f_7/(1440*epsilon) - pi**6/(23328*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(18*epsilon**2) + 35*f_5/(216*epsilon**2) - 49*f_7/(192*epsilon**2)","31699":"-119*f_3**2/(2160*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(80*epsilon) - 5*f_5/(27*epsilon) + 287*f_7/(1440*epsilon) - pi**6/(23328*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(18*epsilon**2) + 35*f_5/(216*epsilon**2) - 49*f_7/(192*epsilon**2)","31700":"-f_3**2/(5760*epsilon) + 11*pi**4*f_3/(259200*epsilon) + 13849*f_3/(311040*epsilon) - 3533*f_5/(62208*epsilon) + f_7/(144*epsilon) - pi**6/(145152*epsilon) + pi**4/(115200*epsilon) - 5*f_3**2/(864*epsilon**2) - 523*f_3/(8640*epsilon**2) + 131*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","31701":"-f_3**2/(5760*epsilon) + 11*pi**4*f_3/(259200*epsilon) + 13849*f_3/(311040*epsilon) - 3533*f_5/(62208*epsilon) + f_7/(144*epsilon) - pi**6/(145152*epsilon) + pi**4/(115200*epsilon) - 5*f_3**2/(864*epsilon**2) - 523*f_3/(8640*epsilon**2) + 131*f_5/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(216*epsilon**3) - 7*f_5/(216*epsilon**3)","31702":"f_3**2/(288*epsilon) - 15407*f_3/(1244160*epsilon) - 53*f_5/(34560*epsilon) + 13*pi**4/(4147200*epsilon) + 23977/(1990656*epsilon) - f_3**2/(240*epsilon**2) + 181*f_3/(11520*epsilon**2) - 593/(38880*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 7*f_3/(1080*epsilon**3) + 115/(13824*epsilon**3) - 41/(17280*epsilon**4)","31703":"f_3**2/(288*epsilon) - 15407*f_3/(1244160*epsilon) - 53*f_5/(34560*epsilon) + 13*pi**4/(4147200*epsilon) + 23977/(1990656*epsilon) - f_3**2/(240*epsilon**2) + 181*f_3/(11520*epsilon**2) - 593/(38880*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 7*f_3/(1080*epsilon**3) + 115/(13824*epsilon**3) - 41/(17280*epsilon**4)","31704":"23*f_3**2/(103680*epsilon) - 629*f_3/(1492992*epsilon) + 133*f_5/(124416*epsilon) - 29*pi**4/(4976640*epsilon) + 319/(11197440*epsilon) + pi**6/(4898880*epsilon) - 337*f_3/(622080*epsilon**2) - 73*f_5/(51840*epsilon**2) + 677/(1866240*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 13*f_3/(10368*epsilon**3) - 787/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 11/(6480*epsilon**4) - 1/(960*epsilon**5)","31705":"23*f_3**2/(103680*epsilon) - 629*f_3/(1492992*epsilon) + 133*f_5/(124416*epsilon) - 29*pi**4/(4976640*epsilon) + 319/(11197440*epsilon) + pi**6/(4898880*epsilon) - 337*f_3/(622080*epsilon**2) - 73*f_5/(51840*epsilon**2) + 677/(1866240*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 13*f_3/(10368*epsilon**3) - 787/(1244160*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 11/(6480*epsilon**4) - 1/(960*epsilon**5)","31706":"59*f_3/(622080*epsilon) + 17*f_5/(77760*epsilon) - 129941/(537477120*epsilon) - 7*pi**4/(3732480*epsilon) - f_3/(155520*epsilon**2) + pi**4/(518400*epsilon**2) + 329/(1492992*epsilon**2) - f_3/(17280*epsilon**3) - 2957/(22394880*epsilon**3) - 7/(124416*epsilon**4) + 1/(5760*epsilon**5) - 1/(12960*epsilon**6)","31707":"67*f_3/(5598720*epsilon) - f_5/(20736*epsilon) - 54731/(4837294080*epsilon) + 11*pi**4/(22394880*epsilon) - 29*f_3/(933120*epsilon**2) - 7561/(403107840*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 233/(11197440*epsilon**3) + 19/(311040*epsilon**4) - 13/(116640*epsilon**5) + 1/(19440*epsilon**6)","31708":"809*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 13*pi**4/(24883200*epsilon) + 11077/(1934917632*epsilon) - 13*f_3/(207360*epsilon**2) + 71/(53747712*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 1619/(67184640*epsilon**3) + 773/(5598720*epsilon**4) - 37/(155520*epsilon**5) + 1/(7776*epsilon**6)","31709":"809*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 13*pi**4/(24883200*epsilon) + 11077/(1934917632*epsilon) - 13*f_3/(207360*epsilon**2) + 71/(53747712*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 1619/(67184640*epsilon**3) + 773/(5598720*epsilon**4) - 37/(155520*epsilon**5) + 1/(7776*epsilon**6)","31710":"-557*f_3/(7464960*epsilon) + f_5/(23040*epsilon) - 7*pi**4/(8294400*epsilon) + 172981/(1612431360*epsilon) + f_3/(41472*epsilon**2) + 7187/(67184640*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 1271/(22394880*epsilon**3) - 341/(622080*epsilon**4) + 133/(155520*epsilon**5) - 1/(2592*epsilon**6)","31711":"-557*f_3/(7464960*epsilon) + f_5/(23040*epsilon) - 7*pi**4/(8294400*epsilon) + 172981/(1612431360*epsilon) + f_3/(41472*epsilon**2) + 7187/(67184640*epsilon**2) + 7*pi**4/(6220800*epsilon**2) - f_3/(6480*epsilon**3) - 1271/(22394880*epsilon**3) - 341/(622080*epsilon**4) + 133/(155520*epsilon**5) - 1/(2592*epsilon**6)","31712":"589*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 19157/(537477120*epsilon) + 7*pi**4/(12441600*epsilon) - 29*f_3/(103680*epsilon**2) - 11681/(134369280*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - f_3/(51840*epsilon**3) + 8179/(22394880*epsilon**3) - 31/(69120*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","31713":"589*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 19157/(537477120*epsilon) + 7*pi**4/(12441600*epsilon) - 29*f_3/(103680*epsilon**2) - 11681/(134369280*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - f_3/(51840*epsilon**3) + 8179/(22394880*epsilon**3) - 31/(69120*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","31714":"-841*f_3/(3732480*epsilon) + 13*pi**4/(18662400*epsilon) + 836357/(4837294080*epsilon) + 23*f_3/(124416*epsilon**2) - 125377/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 40189/(67184640*epsilon**3) - 1181/(1399680*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31715":"-841*f_3/(3732480*epsilon) + 13*pi**4/(18662400*epsilon) + 836357/(4837294080*epsilon) + 23*f_3/(124416*epsilon**2) - 125377/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 40189/(67184640*epsilon**3) - 1181/(1399680*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31716":"-1339*f_3/(7464960*epsilon) + f_5/(46080*epsilon) + pi**4/(2488320*epsilon) + 287/(5598720*epsilon) + 31*f_3/(103680*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 14167/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 49/(2799360*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","31717":"-1339*f_3/(7464960*epsilon) + f_5/(46080*epsilon) + pi**4/(2488320*epsilon) + 287/(5598720*epsilon) + 31*f_3/(103680*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 14167/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 49/(2799360*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","31718":"809*f_3/(22394880*epsilon) + f_5/(41472*epsilon) - 13*pi**4/(24883200*epsilon) + 11077/(1934917632*epsilon) - 13*f_3/(207360*epsilon**2) + 71/(53747712*epsilon**2) + pi**4/(3732480*epsilon**2) + f_3/(31104*epsilon**3) - 1619/(67184640*epsilon**3) + 773/(5598720*epsilon**4) - 37/(155520*epsilon**5) + 1/(7776*epsilon**6)","31719":"f_3**2/(3240*epsilon) - 503*f_3/(622080*epsilon) - 77*f_5/(311040*epsilon) - 7*pi**4/(6220800*epsilon) + 7759/(67184640*epsilon) + 13*pi**6/(19595520*epsilon) + 77*f_3/(155520*epsilon**2) - 13*f_5/(12960*epsilon**2) - 187/(276480*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 13*f_3/(12960*epsilon**3) - 187/(373248*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 53/(51840*epsilon**4) - 1/(2592*epsilon**5)","31720":"-1687*f_3/(622080*epsilon) - 19*f_5/(51840*epsilon) - 17*pi**4/(6220800*epsilon) + 3032531/(806215680*epsilon) + 17*f_3/(5760*epsilon**2) - 279217/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 18253/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","31721":"-1687*f_3/(622080*epsilon) - 19*f_5/(51840*epsilon) - 17*pi**4/(6220800*epsilon) + 3032531/(806215680*epsilon) + 17*f_3/(5760*epsilon**2) - 279217/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 18253/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","31722":"-f_3/(34560*epsilon) - 53*f_5/(69120*epsilon) - pi**4/(388800*epsilon) + 22189/(29859840*epsilon) + f_3/(5184*epsilon**2) - 198491/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 731/(1866240*epsilon**3) + 101/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31723":"-f_3/(34560*epsilon) - 53*f_5/(69120*epsilon) - pi**4/(388800*epsilon) + 22189/(29859840*epsilon) + f_3/(5184*epsilon**2) - 198491/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 731/(1866240*epsilon**3) + 101/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31724":"-11*f_3**2/(51840*epsilon) + 1315*f_3/(746496*epsilon) - 341*f_5/(311040*epsilon) - 5*pi**4/(497664*epsilon) - pi**6/(9797760*epsilon) + 425/(559872*epsilon) - 871*f_3/(311040*epsilon**2) + 37*f_5/(25920*epsilon**2) - 145/(124416*epsilon**2) + 77*pi**4/(3110400*epsilon**2) + 77*f_3/(25920*epsilon**3) - 91/(62208*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 79/(25920*epsilon**4) - 1/(720*epsilon**5)","31725":"-11*f_3**2/(51840*epsilon) + 1315*f_3/(746496*epsilon) - 341*f_5/(311040*epsilon) - 5*pi**4/(497664*epsilon) - pi**6/(9797760*epsilon) + 425/(559872*epsilon) - 871*f_3/(311040*epsilon**2) + 37*f_5/(25920*epsilon**2) - 145/(124416*epsilon**2) + 77*pi**4/(3110400*epsilon**2) + 77*f_3/(25920*epsilon**3) - 91/(62208*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 79/(25920*epsilon**4) - 1/(720*epsilon**5)","31726":"-f_3**2/(2880*epsilon) - 1109*f_3/(414720*epsilon) + 19*f_5/(6480*epsilon) + 10295/(26873856*epsilon) + 167*pi**4/(24883200*epsilon) + 667*f_3/(207360*epsilon**2) - f_5/(432*epsilon**2) - 41603/(29859840*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 7651/(3732480*epsilon**3) + 167/(155520*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","31727":"-f_3**2/(2880*epsilon) - 1109*f_3/(414720*epsilon) + 19*f_5/(6480*epsilon) + 10295/(26873856*epsilon) + 167*pi**4/(24883200*epsilon) + 667*f_3/(207360*epsilon**2) - f_5/(432*epsilon**2) - 41603/(29859840*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 7651/(3732480*epsilon**3) + 167/(155520*epsilon**4) - 13/(5184*epsilon**5) + 1/(864*epsilon**6)","31728":"179*f_3/(622080*epsilon) + 7*f_5/(69120*epsilon) + 17*pi**4/(4147200*epsilon) + 153557/(322486272*epsilon) + f_3/(2160*epsilon**2) - 53837/(53747712*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 2657/(2239488*epsilon**3) + 1097/(1866240*epsilon**4) - 41/(12960*epsilon**5) + 13/(6480*epsilon**6)","31729":"179*f_3/(622080*epsilon) + 7*f_5/(69120*epsilon) + 17*pi**4/(4147200*epsilon) + 153557/(322486272*epsilon) + f_3/(2160*epsilon**2) - 53837/(53747712*epsilon**2) - pi**4/(230400*epsilon**2) - f_3/(1920*epsilon**3) + 2657/(2239488*epsilon**3) + 1097/(1866240*epsilon**4) - 41/(12960*epsilon**5) + 13/(6480*epsilon**6)","31730":"1039*f_3/(186624*epsilon) + 35*f_5/(10368*epsilon) - 942893/(89579520*epsilon) - pi**4/(230400*epsilon) - 745*f_3/(62208*epsilon**2) - 11*f_5/(2880*epsilon**2) + 17*pi**4/(1036800*epsilon**2) + 20483/(1244160*epsilon**2) + 113*f_3/(12960*epsilon**3) - 29/(2592*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 19/(5184*epsilon**4) - 1/(1440*epsilon**5)","31731":"1039*f_3/(186624*epsilon) + 35*f_5/(10368*epsilon) - 942893/(89579520*epsilon) - pi**4/(230400*epsilon) - 745*f_3/(62208*epsilon**2) - 11*f_5/(2880*epsilon**2) + 17*pi**4/(1036800*epsilon**2) + 20483/(1244160*epsilon**2) + 113*f_3/(12960*epsilon**3) - 29/(2592*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 19/(5184*epsilon**4) - 1/(1440*epsilon**5)","31732":"2857*f_3/(1866240*epsilon) + 19*f_5/(25920*epsilon) - 2850383/(1209323520*epsilon) - 13*pi**4/(18662400*epsilon) - 319*f_3/(155520*epsilon**2) + pi**4/(777600*epsilon**2) + 226601/(100776960*epsilon**2) + 19*f_3/(25920*epsilon**3) - 3667/(5598720*epsilon**3) - 289/(1399680*epsilon**4) + 5/(23328*epsilon**5) - 1/(19440*epsilon**6)","31733":"73*f_3/(69120*epsilon) + f_5/(1620*epsilon) - 155507/(67184640*epsilon) + 19*pi**4/(3110400*epsilon) - 7*f_3/(3840*epsilon**2) + pi**4/(207360*epsilon**2) + 49411/(29859840*epsilon**2) + f_3/(1728*epsilon**3) - 83/(186624*epsilon**3) + 167/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31734":"73*f_3/(69120*epsilon) + f_5/(1620*epsilon) - 155507/(67184640*epsilon) + 19*pi**4/(3110400*epsilon) - 7*f_3/(3840*epsilon**2) + pi**4/(207360*epsilon**2) + 49411/(29859840*epsilon**2) + f_3/(1728*epsilon**3) - 83/(186624*epsilon**3) + 167/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31735":"31*f_3**2/(17280*epsilon) + 5941*f_3/(3732480*epsilon) + 53*f_5/(34560*epsilon) - 66341/(22394880*epsilon) - pi**6/(466560*epsilon) - 73*pi**4/(7464960*epsilon) - 289*f_3/(34560*epsilon**2) + 7*f_5/(8640*epsilon**2) + 97*pi**4/(3110400*epsilon**2) + 11501/(1866240*epsilon**2) + 91*f_3/(12960*epsilon**3) - 587/(103680*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 67/(25920*epsilon**4) - 1/(2160*epsilon**5)","31736":"-13*f_3**2/(51840*epsilon) + 16573*f_3/(3732480*epsilon) + 407*f_5/(311040*epsilon) - 66341/(22394880*epsilon) - 13*pi**6/(4898880*epsilon) - 49*pi**4/(7464960*epsilon) - 1067*f_3/(103680*epsilon**2) + 71*f_5/(25920*epsilon**2) + 97*pi**4/(3110400*epsilon**2) + 11501/(1866240*epsilon**2) + 91*f_3/(12960*epsilon**3) - 587/(103680*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 67/(25920*epsilon**4) - 1/(2160*epsilon**5)","31737":"-379*f_3/(311040*epsilon) + 23*f_5/(103680*epsilon) - 59*pi**4/(12441600*epsilon) + 16969817/(4837294080*epsilon) + 211*f_3/(103680*epsilon**2) - 3466081/(806215680*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 34417/(11197440*epsilon**3) - 2531/(1399680*epsilon**4) + 23/(29160*epsilon**5) - 7/(38880*epsilon**6)","31738":"277*f_3/(14929920*epsilon) + 7*f_5/(414720*epsilon) - 1155137/(3224862720*epsilon) + 13*pi**4/(49766400*epsilon) - 53*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 109441/(268738560*epsilon**2) + f_3/(51840*epsilon**3) - 39427/(134369280*epsilon**3) + 71/(414720*epsilon**4) - 7/(103680*epsilon**5) + 1/(77760*epsilon**6)","31739":"-1457*f_3/(4478976*epsilon) + f_5/(69120*epsilon) - 266693/(1612431360*epsilon) + 29*pi**4/(44789760*epsilon) + 409*f_3/(1866240*epsilon**2) - 17*pi**4/(18662400*epsilon**2) + 44749/(134369280*epsilon**2) - f_3/(77760*epsilon**3) - 28339/(67184640*epsilon**3) + 197/(622080*epsilon**4) - 7/(51840*epsilon**5) + 1/(38880*epsilon**6)","31740":"11*f_3**2/(10368*epsilon) - 235*f_3/(124416*epsilon) - 17*f_5/(19440*epsilon) - 19*pi**4/(6220800*epsilon) - pi**6/(9797760*epsilon) + 142921/(67184640*epsilon) + 41*f_3/(155520*epsilon**2) + f_5/(6480*epsilon**2) - 283/(276480*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 13*f_3/(12960*epsilon**3) - 1367/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 53/(51840*epsilon**4) - 1/(2592*epsilon**5)","31741":"11*f_3**2/(10368*epsilon) - 235*f_3/(124416*epsilon) - 17*f_5/(19440*epsilon) - 19*pi**4/(6220800*epsilon) - pi**6/(9797760*epsilon) + 142921/(67184640*epsilon) + 41*f_3/(155520*epsilon**2) + f_5/(6480*epsilon**2) - 283/(276480*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 13*f_3/(12960*epsilon**3) - 1367/(1866240*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 53/(51840*epsilon**4) - 1/(2592*epsilon**5)","31742":"23*f_3**2/(51840*epsilon) - 3193*f_3/(3732480*epsilon) - 841*f_5/(311040*epsilon) + pi**6/(9797760*epsilon) + 41*pi**4/(37324800*epsilon) + 28573/(11197440*epsilon) + 221*f_3/(103680*epsilon**2) + 37*f_5/(12960*epsilon**2) - 469/(103680*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 103/(38880*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31743":"23*f_3**2/(51840*epsilon) - 3193*f_3/(3732480*epsilon) - 841*f_5/(311040*epsilon) + pi**6/(9797760*epsilon) + 41*pi**4/(37324800*epsilon) + 28573/(11197440*epsilon) + 221*f_3/(103680*epsilon**2) + 37*f_5/(12960*epsilon**2) - 469/(103680*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 103/(38880*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31744":"f_3**2/(10368*epsilon) - 17689*f_3/(3732480*epsilon) + 239*f_5/(311040*epsilon) - 127*pi**4/(37324800*epsilon) + pi**6/(612360*epsilon) + 34003/(11197440*epsilon) + 73*f_3/(11520*epsilon**2) - 61*f_5/(25920*epsilon**2) - 1483/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 53/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31745":"f_3**2/(10368*epsilon) - 17689*f_3/(3732480*epsilon) + 239*f_5/(311040*epsilon) - 127*pi**4/(37324800*epsilon) + pi**6/(612360*epsilon) + 34003/(11197440*epsilon) + 73*f_3/(11520*epsilon**2) - 61*f_5/(25920*epsilon**2) - 1483/(311040*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 67*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 53/(19440*epsilon**3) + f_3/(540*epsilon**4) - 1/(1620*epsilon**4)","31746":"-391*f_3/(1866240*epsilon) + f_5/(3456*epsilon) - pi**4/(414720*epsilon) + 45233/(201553920*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(1555200*epsilon**2) + 1157/(11197440*epsilon**2) - f_3/(12960*epsilon**3) - 43/(155520*epsilon**3) - 17/(77760*epsilon**4) + 1/(1620*epsilon**5) - 1/(3240*epsilon**6)","31747":"-59*f_3/(1866240*epsilon) - 88501/(2418647040*epsilon) + pi**4/(4665600*epsilon) + 5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 1933/(20155392*epsilon**2) + f_3/(51840*epsilon**3) - 18799/(67184640*epsilon**3) + 733/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","31748":"-59*f_3/(1866240*epsilon) - 88501/(2418647040*epsilon) + pi**4/(4665600*epsilon) + 5*f_3/(62208*epsilon**2) - pi**4/(1555200*epsilon**2) + 1933/(20155392*epsilon**2) + f_3/(51840*epsilon**3) - 18799/(67184640*epsilon**3) + 733/(1866240*epsilon**4) - 127/(466560*epsilon**5) + 1/(12960*epsilon**6)","31749":"f_3/(414720*epsilon) - 68087/(3627970560*epsilon) + 233681/(1209323520*epsilon**2) - 49391/(100776960*epsilon**3) + 2467/(4199040*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","31750":"f_3/(414720*epsilon) - 68087/(3627970560*epsilon) + 233681/(1209323520*epsilon**2) - 49391/(100776960*epsilon**3) + 2467/(4199040*epsilon**4) - 1/(2916*epsilon**5) + 1/(11664*epsilon**6)","31751":"4013*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 246071/(537477120*epsilon) - 7*pi**4/(4976640*epsilon) - 107*f_3/(207360*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 38701/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 707/(4478976*epsilon**3) - 1/(2560*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","31752":"4013*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 246071/(537477120*epsilon) - 7*pi**4/(4976640*epsilon) - 107*f_3/(207360*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 38701/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 707/(4478976*epsilon**3) - 1/(2560*epsilon**4) + 43/(155520*epsilon**5) - 1/(12960*epsilon**6)","31753":"-f_3**2/(12960*epsilon) - 17*f_3/(19440*epsilon) + 47*f_5/(77760*epsilon) - pi**6/(1959552*epsilon) + 22027/(67184640*epsilon) + 11*pi**4/(1555200*epsilon) + 119*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 26477/(29859840*epsilon**2) - f_3/(2880*epsilon**3) + 593/(933120*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31754":"-f_3**2/(12960*epsilon) - 17*f_3/(19440*epsilon) + 47*f_5/(77760*epsilon) - pi**6/(1959552*epsilon) + 22027/(67184640*epsilon) + 11*pi**4/(1555200*epsilon) + 119*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 13*pi**4/(1036800*epsilon**2) - 26477/(29859840*epsilon**2) - f_3/(2880*epsilon**3) + 593/(933120*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31755":"f_3**2/(25920*epsilon) - f_3/(1080*epsilon) + 271*f_5/(155520*epsilon) - 2347/(3359232*epsilon) - pi**6/(1959552*epsilon) + 31*pi**4/(6220800*epsilon) + 11*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(115200*epsilon**2) - 649/(5971968*epsilon**2) + f_3/(8640*epsilon**3) + 341/(933120*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31756":"f_3**2/(25920*epsilon) - f_3/(1080*epsilon) + 271*f_5/(155520*epsilon) - 2347/(3359232*epsilon) - pi**6/(1959552*epsilon) + 31*pi**4/(6220800*epsilon) + 11*f_3/(34560*epsilon**2) + f_5/(1296*epsilon**2) - pi**4/(115200*epsilon**2) - 649/(5971968*epsilon**2) + f_3/(8640*epsilon**3) + 341/(933120*epsilon**3) + 19/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31757":"11*f_3/(62208*epsilon) - pi**4/(1555200*epsilon) - 86047/(1612431360*epsilon) - 13*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 7625/(26873856*epsilon**2) + f_3/(4320*epsilon**3) - 541/(3732480*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","31758":"11*f_3/(62208*epsilon) - pi**4/(1555200*epsilon) - 86047/(1612431360*epsilon) - 13*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 7625/(26873856*epsilon**2) + f_3/(4320*epsilon**3) - 541/(3732480*epsilon**3) - 1517/(1866240*epsilon**4) + 1/(972*epsilon**5) - 1/(2592*epsilon**6)","31759":"1783*f_3/(2239488*epsilon) + 97*f_5/(622080*epsilon) - 311*pi**4/(111974400*epsilon) - 341659/(1612431360*epsilon) + 19*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 76163/(161243136*epsilon**2) - f_3/(155520*epsilon**3) - 113/(746496*epsilon**3) - 3287/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","31760":"1783*f_3/(2239488*epsilon) + 97*f_5/(622080*epsilon) - 311*pi**4/(111974400*epsilon) - 341659/(1612431360*epsilon) + 19*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 76163/(161243136*epsilon**2) - f_3/(155520*epsilon**3) - 113/(746496*epsilon**3) - 3287/(5598720*epsilon**4) + 5/(7776*epsilon**5) - 1/(4860*epsilon**6)","31761":"1697*f_3/(311040*epsilon) - 259*f_5/(51840*epsilon) - 623/(155520*epsilon) - pi**4/(622080*epsilon) + pi**6/(362880*epsilon) + 43*f_3/(19440*epsilon**2) - f_5/(240*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 41/(58320*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 7/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31762":"1697*f_3/(311040*epsilon) - 259*f_5/(51840*epsilon) - 623/(155520*epsilon) - pi**4/(622080*epsilon) + pi**6/(362880*epsilon) + 43*f_3/(19440*epsilon**2) - f_5/(240*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 41/(58320*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 7/(7776*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31763":"217*f_3/(414720*epsilon) - 43*f_5/(103680*epsilon) + 34369/(201553920*epsilon) + 7*pi**4/(2764800*epsilon) - 41*f_3/(41472*epsilon**2) - 10799/(67184640*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 14509/(11197440*epsilon**3) + 505/(186624*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","31764":"217*f_3/(414720*epsilon) - 43*f_5/(103680*epsilon) + 34369/(201553920*epsilon) + 7*pi**4/(2764800*epsilon) - 41*f_3/(41472*epsilon**2) - 10799/(67184640*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 14509/(11197440*epsilon**3) + 505/(186624*epsilon**4) - 11/(5184*epsilon**5) + 1/(1296*epsilon**6)","31765":"-359*f_3/(1492992*epsilon) + f_5/(46080*epsilon) + 1021/(22394880*epsilon) + 7*pi**4/(12441600*epsilon) + 11*f_3/(34560*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 36199/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 29/(1399680*epsilon**3) - 305/(746496*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","31766":"-359*f_3/(1492992*epsilon) + f_5/(46080*epsilon) + 1021/(22394880*epsilon) + 7*pi**4/(12441600*epsilon) + 11*f_3/(34560*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 36199/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 29/(1399680*epsilon**3) - 305/(746496*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","31767":"2131*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 8419823/(4837294080*epsilon) - 7*pi**4/(8957952*epsilon) - 35*f_3/(373248*epsilon**2) + pi**4/(9331200*epsilon**2) + 271963/(268738560*epsilon**2) + f_3/(77760*epsilon**3) + 4379/(4199040*epsilon**3) - 695/(373248*epsilon**4) + 91/(77760*epsilon**5) - 1/(3240*epsilon**6)","31768":"2131*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 8419823/(4837294080*epsilon) - 7*pi**4/(8957952*epsilon) - 35*f_3/(373248*epsilon**2) + pi**4/(9331200*epsilon**2) + 271963/(268738560*epsilon**2) + f_3/(77760*epsilon**3) + 4379/(4199040*epsilon**3) - 695/(373248*epsilon**4) + 91/(77760*epsilon**5) - 1/(3240*epsilon**6)","31769":"215*f_3/(4478976*epsilon) - 53*f_5/(1244160*epsilon) - pi**4/(4976640*epsilon) + 521/(90699264*epsilon) - f_3/(41472*epsilon**2) + pi**4/(37324800*epsilon**2) + 330859/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 30817/(201553920*epsilon**3) + 1417/(6718464*epsilon**4) - 103/(699840*epsilon**5) + 1/(23328*epsilon**6)","31770":"-1933*f_3/(7464960*epsilon) + f_5/(46080*epsilon) - 269/(44789760*epsilon) + pi**4/(1555200*epsilon) + 17*f_3/(51840*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 41383/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 13/(279936*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","31771":"-1933*f_3/(7464960*epsilon) + f_5/(46080*epsilon) - 269/(44789760*epsilon) + pi**4/(1555200*epsilon) + 17*f_3/(51840*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 41383/(537477120*epsilon**2) - 17*f_3/(103680*epsilon**3) - 13/(279936*epsilon**3) - 1453/(3732480*epsilon**4) + 23/(25920*epsilon**5) - 7/(12960*epsilon**6)","31772":"83*f_3/(2799360*epsilon) - f_5/(138240*epsilon) - 111799/(2418647040*epsilon) + pi**4/(2764800*epsilon) - 41*f_3/(1244160*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 11401/(161243136*epsilon**2) + f_3/(38880*epsilon**3) - 2599/(13436928*epsilon**3) + 1091/(3732480*epsilon**4) - 101/(466560*epsilon**5) + 1/(15552*epsilon**6)","31773":"83*f_3/(2799360*epsilon) - f_5/(138240*epsilon) - 111799/(2418647040*epsilon) + pi**4/(2764800*epsilon) - 41*f_3/(1244160*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 11401/(161243136*epsilon**2) + f_3/(38880*epsilon**3) - 2599/(13436928*epsilon**3) + 1091/(3732480*epsilon**4) - 101/(466560*epsilon**5) + 1/(15552*epsilon**6)","31774":"-469*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 61505/(967458816*epsilon) + 7*pi**4/(74649600*epsilon) + 7*f_3/(62208*epsilon**2) - 51451/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 35977/(67184640*epsilon**3) - 577/(699840*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31775":"-469*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 61505/(967458816*epsilon) + 7*pi**4/(74649600*epsilon) + 7*f_3/(62208*epsilon**2) - 51451/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 35977/(67184640*epsilon**3) - 577/(699840*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31776":"-37*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) + 7*pi**4/(74649600*epsilon) + 811859/(4837294080*epsilon) + 7*f_3/(62208*epsilon**2) - 91771/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 27049/(67184640*epsilon**3) - 101/(139968*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31777":"-37*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) + 7*pi**4/(74649600*epsilon) + 811859/(4837294080*epsilon) + 7*f_3/(62208*epsilon**2) - 91771/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 27049/(67184640*epsilon**3) - 101/(139968*epsilon**4) + 19/(31104*epsilon**5) - 1/(4860*epsilon**6)","31778":"-f_3**2/(1620*epsilon) + 9373*f_3/(3732480*epsilon) - 11*f_5/(1944*epsilon) - 679*pi**4/(37324800*epsilon) + 13*pi**6/(19595520*epsilon) + 224951/(44789760*epsilon) - 203*f_3/(51840*epsilon**2) + 13*f_5/(25920*epsilon**2) - 53/(373248*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - 169/(51840*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","31779":"-f_3**2/(1620*epsilon) + 9373*f_3/(3732480*epsilon) - 11*f_5/(1944*epsilon) - 679*pi**4/(37324800*epsilon) + 13*pi**6/(19595520*epsilon) + 224951/(44789760*epsilon) - 203*f_3/(51840*epsilon**2) + 13*f_5/(25920*epsilon**2) - 53/(373248*epsilon**2) + 13*pi**4/(518400*epsilon**2) + 13*f_3/(4320*epsilon**3) - 169/(51840*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 17/(8640*epsilon**4) - 1/(2160*epsilon**5)","31780":"-247*f_3/(622080*epsilon) + 17*f_5/(11520*epsilon) - 518897/(403107840*epsilon) + 7*pi**4/(1555200*epsilon) - f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) + 50777/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 7517/(5598720*epsilon**3) - 97/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","31781":"-247*f_3/(622080*epsilon) + 17*f_5/(11520*epsilon) - 518897/(403107840*epsilon) + 7*pi**4/(1555200*epsilon) - f_3/(34560*epsilon**2) - pi**4/(1036800*epsilon**2) + 50777/(67184640*epsilon**2) - f_3/(8640*epsilon**3) + 7517/(5598720*epsilon**3) - 97/(466560*epsilon**4) - 1/(864*epsilon**5) + 1/(1620*epsilon**6)","31782":"83*f_3/(1492992*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(7464960*epsilon) + 230291/(2418647040*epsilon) + 29*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 177203/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 20119/(67184640*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","31783":"83*f_3/(1492992*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(7464960*epsilon) + 230291/(2418647040*epsilon) + 29*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 177203/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 20119/(67184640*epsilon**3) - 3323/(11197440*epsilon**4) + 43/(51840*epsilon**5) - 7/(15552*epsilon**6)","31784":"41*f_3**2/(51840*epsilon) - 419*f_3/(51840*epsilon) + 2231*f_5/(311040*epsilon) - 1493/(622080*epsilon) + pi**4/(1555200*epsilon) + 59*pi**6/(19595520*epsilon) + 35*f_3/(15552*epsilon**2) - 103*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 61/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31785":"41*f_3**2/(51840*epsilon) - 419*f_3/(51840*epsilon) + 2231*f_5/(311040*epsilon) - 1493/(622080*epsilon) + pi**4/(1555200*epsilon) + 59*pi**6/(19595520*epsilon) + 35*f_3/(15552*epsilon**2) - 103*f_5/(25920*epsilon**2) - 13*pi**4/(777600*epsilon**2) - 61/(233280*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 11/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31786":"11*f_3**2/(8640*epsilon) - 34301*f_3/(5598720*epsilon) - 281*f_5/(77760*epsilon) - 11*pi**6/(3265920*epsilon) - 149*pi**4/(55987200*epsilon) + 210397/(16796160*epsilon) - 121*f_3/(77760*epsilon**2) + 49*f_5/(6480*epsilon**2) - 17129/(3732480*epsilon**2) + 31*pi**4/(2332800*epsilon**2) + 121*f_3/(19440*epsilon**3) - 71/(11520*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 319/(77760*epsilon**4) - 1/(1296*epsilon**5)","31787":"-f_3**2/(25920*epsilon) - 2501*f_3/(622080*epsilon) - 457*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + pi**4/(124416*epsilon) + 53579/(9953280*epsilon) + 29*f_3/(25920*epsilon**2) + f_5/(648*epsilon**2) - 91567/(17915904*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 2009/(1866240*epsilon**3) + 89/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31788":"-f_3**2/(25920*epsilon) - 2501*f_3/(622080*epsilon) - 457*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + pi**4/(124416*epsilon) + 53579/(9953280*epsilon) + 29*f_3/(25920*epsilon**2) + f_5/(648*epsilon**2) - 91567/(17915904*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 2009/(1866240*epsilon**3) + 89/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31789":"-f_3**2/(12960*epsilon) - 2*f_3/(1215*epsilon) - 169*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) - pi**4/(3110400*epsilon) + 2421899/(806215680*epsilon) + f_3/(540*epsilon**2) + f_5/(1296*epsilon**2) - 253729/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 17389/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","31790":"-f_3**2/(12960*epsilon) - 2*f_3/(1215*epsilon) - 169*f_5/(311040*epsilon) - pi**6/(1959552*epsilon) - pi**4/(3110400*epsilon) + 2421899/(806215680*epsilon) + f_3/(540*epsilon**2) + f_5/(1296*epsilon**2) - 253729/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 17389/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","31791":"-289*f_3/(933120*epsilon) - 35*f_5/(41472*epsilon) - 217*pi**4/(74649600*epsilon) + 1390795/(644972544*epsilon) + 281*f_3/(622080*epsilon**2) - 422741/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 1885/(2239488*epsilon**3) - 643/(933120*epsilon**4) + 11/(31104*epsilon**5) - 1/(12960*epsilon**6)","31792":"-f_3**2/(25920*epsilon) - 7819*f_3/(1244160*epsilon) + 3641*f_5/(622080*epsilon) - pi**4/(497664*epsilon) + pi**6/(1959552*epsilon) + 43273/(50388480*epsilon) + 431*f_3/(103680*epsilon**2) - f_5/(324*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 143179/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 20731/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","31793":"-f_3**2/(25920*epsilon) - 7819*f_3/(1244160*epsilon) + 3641*f_5/(622080*epsilon) - pi**4/(497664*epsilon) + pi**6/(1959552*epsilon) + 43273/(50388480*epsilon) + 431*f_3/(103680*epsilon**2) - f_5/(324*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 143179/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 20731/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","31794":"-f_3**2/(2430*epsilon) + pi**4*f_3/(388800*epsilon) + 1151*f_3/(233280*epsilon) - 2599*f_5/(466560*epsilon) + 47*f_7/(34560*epsilon) - 71*pi**4/(2332800*epsilon) + pi**6/(734832*epsilon) + 7*f_3**2/(6480*epsilon**2) - 14*f_3/(1215*epsilon**2) + 161*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","31795":"-f_3**2/(2430*epsilon) + pi**4*f_3/(388800*epsilon) + 1151*f_3/(233280*epsilon) - 2599*f_5/(466560*epsilon) + 47*f_7/(34560*epsilon) - 71*pi**4/(2332800*epsilon) + pi**6/(734832*epsilon) + 7*f_3**2/(6480*epsilon**2) - 14*f_3/(1215*epsilon**2) + 161*f_5/(7776*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(194400*epsilon**2) + 7*f_3/(1620*epsilon**3) - f_5/(162*epsilon**3)","31796":"-13*f_3**2/(6480*epsilon) + 1799*f_3/(311040*epsilon) - 307*f_5/(155520*epsilon) - 8017/(1866240*epsilon) + 13*pi**4/(3110400*epsilon) + 17*pi**6/(9797760*epsilon) - 11*f_3/(19440*epsilon**2) - 17*f_5/(6480*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 157/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + 29/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31797":"-13*f_3**2/(6480*epsilon) + 1799*f_3/(311040*epsilon) - 307*f_5/(155520*epsilon) - 8017/(1866240*epsilon) + 13*pi**4/(3110400*epsilon) + 17*pi**6/(9797760*epsilon) - 11*f_3/(19440*epsilon**2) - 17*f_5/(6480*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 157/(116640*epsilon**2) - 13*f_3/(6480*epsilon**3) + 29/(38880*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31798":"-f_3**2/(12960*epsilon) - 635*f_3/(248832*epsilon) + 661*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 29*pi**4/(12441600*epsilon) + 382531/(201553920*epsilon) + 161*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 98741/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 18571/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","31799":"-f_3**2/(12960*epsilon) - 635*f_3/(248832*epsilon) + 661*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 29*pi**4/(12441600*epsilon) + 382531/(201553920*epsilon) + 161*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 98741/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 18571/(11197440*epsilon**3) + 29/(23328*epsilon**4) - 11/(25920*epsilon**5) + 1/(12960*epsilon**6)","31800":"f_3**2/(1296*epsilon) - 25*f_3/(5184*epsilon) + 349*f_5/(51840*epsilon) - 721*f_7/(103680*epsilon) - pi**6/(139968*epsilon) + pi**4/(48600*epsilon) + 2803/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(4320*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(43200*epsilon**2) - 149/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 1/(405*epsilon**3) + 1/(1080*epsilon**4)","31801":"f_3**2/(1296*epsilon) - 25*f_3/(5184*epsilon) + 349*f_5/(51840*epsilon) - 721*f_7/(103680*epsilon) - pi**6/(139968*epsilon) + pi**4/(48600*epsilon) + 2803/(311040*epsilon) - f_3**2/(2160*epsilon**2) + 49*f_3/(4320*epsilon**2) - 47*f_5/(2592*epsilon**2) - pi**4/(43200*epsilon**2) - 149/(77760*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(360*epsilon**3) + f_5/(216*epsilon**3) - 1/(405*epsilon**3) + 1/(1080*epsilon**4)","31802":"-f_3**2/(2160*epsilon) - 251*f_3/(69120*epsilon) + 1027*f_5/(207360*epsilon) - 2807/(29859840*epsilon) + 11*pi**4/(3110400*epsilon) + 43*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 207419/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 2099/(1866240*epsilon**3) + 77/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31803":"-f_3**2/(2160*epsilon) - 251*f_3/(69120*epsilon) + 1027*f_5/(207360*epsilon) - 2807/(29859840*epsilon) + 11*pi**4/(3110400*epsilon) + 43*f_3/(10368*epsilon**2) - f_5/(432*epsilon**2) - 207419/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 2099/(1866240*epsilon**3) + 77/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31804":"-f_3**2/(25920*epsilon) - 347*f_3/(622080*epsilon) + 521*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + 13129/(29859840*epsilon) + 53*pi**4/(6220800*epsilon) + f_3/(864*epsilon**2) + f_5/(648*epsilon**2) - 224699/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 2099/(1866240*epsilon**3) + 77/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31805":"-f_3**2/(25920*epsilon) - 347*f_3/(622080*epsilon) + 521*f_5/(622080*epsilon) - pi**6/(979776*epsilon) + 13129/(29859840*epsilon) + 53*pi**4/(6220800*epsilon) + f_3/(864*epsilon**2) + f_5/(648*epsilon**2) - 224699/(89579520*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 2099/(1866240*epsilon**3) + 77/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31806":"-85*f_3/(248832*epsilon) - f_5/(20736*epsilon) - 650423/(2418647040*epsilon) - 31*pi**4/(74649600*epsilon) + 49*f_3/(155520*epsilon**2) + pi**4/(6220800*epsilon**2) + 2244679/(4837294080*epsilon**2) - f_3/(12960*epsilon**3) - 7777/(22394880*epsilon**3) + 311/(2099520*epsilon**4) - 17/(466560*epsilon**5) + 1/(233280*epsilon**6)","31807":"-37*f_3/(124416*epsilon) + 61*f_5/(103680*epsilon) - 761699/(2418647040*epsilon) + 19*pi**4/(7464960*epsilon) + 19*f_3/(62208*epsilon**2) - 15287/(80621568*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 1103/(8398080*epsilon**3) - 379/(1119744*epsilon**4) + 29/(77760*epsilon**5) - 1/(7776*epsilon**6)","31808":"559*f_3/(5598720*epsilon) + f_5/(138240*epsilon) - 143*pi**4/(223948800*epsilon) - 27419/(4837294080*epsilon) - 143*f_3/(1866240*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 40987/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 7847/(33592320*epsilon**3) + 889/(2239488*epsilon**4) - 41/(116640*epsilon**5) + 1/(7776*epsilon**6)","31809":"559*f_3/(5598720*epsilon) + f_5/(138240*epsilon) - 143*pi**4/(223948800*epsilon) - 27419/(4837294080*epsilon) - 143*f_3/(1866240*epsilon**2) + 7*pi**4/(37324800*epsilon**2) + 40987/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 7847/(33592320*epsilon**3) + 889/(2239488*epsilon**4) - 41/(116640*epsilon**5) + 1/(7776*epsilon**6)","31810":"f_3**2/(8640*epsilon) - 1037*f_3/(311040*epsilon) + 329*f_5/(103680*epsilon) - 183049/(268738560*epsilon) + pi**4/(103680*epsilon) + f_3/(360*epsilon**2) - f_5/(432*epsilon**2) - 7*pi**4/(518400*epsilon**2) - 139/(3732480*epsilon**2) + f_3/(8640*epsilon**3) + 4177/(3732480*epsilon**3) - 59/(311040*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31811":"f_3**2/(8640*epsilon) - 1037*f_3/(311040*epsilon) + 329*f_5/(103680*epsilon) - 183049/(268738560*epsilon) + pi**4/(103680*epsilon) + f_3/(360*epsilon**2) - f_5/(432*epsilon**2) - 7*pi**4/(518400*epsilon**2) - 139/(3732480*epsilon**2) + f_3/(8640*epsilon**3) + 4177/(3732480*epsilon**3) - 59/(311040*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31812":"-79*f_3/(207360*epsilon) - f_5/(3456*epsilon) - pi**4/(746496*epsilon) + 594863/(1209323520*epsilon) + 37*f_3/(311040*epsilon**2) - 48659/(201553920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 781/(2799360*epsilon**3) - 2837/(2799360*epsilon**4) + 119/(116640*epsilon**5) - 7/(19440*epsilon**6)","31813":"-79*f_3/(207360*epsilon) - f_5/(3456*epsilon) - pi**4/(746496*epsilon) + 594863/(1209323520*epsilon) + 37*f_3/(311040*epsilon**2) - 48659/(201553920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 781/(2799360*epsilon**3) - 2837/(2799360*epsilon**4) + 119/(116640*epsilon**5) - 7/(19440*epsilon**6)","31814":"f_3**2/(6480*epsilon) - 467*f_3/(124416*epsilon) + 1531*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 70861/(67184640*epsilon) + 157*pi**4/(12441600*epsilon) + 23*f_3/(11520*epsilon**2) + f_5/(1296*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 40253/(29859840*epsilon**2) - f_3/(1920*epsilon**3) + 107/(93312*epsilon**3) + 41/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31815":"f_3**2/(6480*epsilon) - 467*f_3/(124416*epsilon) + 1531*f_5/(622080*epsilon) - pi**6/(1959552*epsilon) + 70861/(67184640*epsilon) + 157*pi**4/(12441600*epsilon) + 23*f_3/(11520*epsilon**2) + f_5/(1296*epsilon**2) - 29*pi**4/(2073600*epsilon**2) - 40253/(29859840*epsilon**2) - f_3/(1920*epsilon**3) + 107/(93312*epsilon**3) + 41/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31816":"749*f_3/(311040*epsilon) + 107*f_5/(207360*epsilon) - 30667/(8398080*epsilon) + 59*pi**4/(12441600*epsilon) - 287*f_3/(103680*epsilon**2) + pi**4/(138240*epsilon**2) + 77587/(29859840*epsilon**2) + f_3/(1152*epsilon**3) - 347/(466560*epsilon**3) + 37/(62208*epsilon**4) - 1/(1620*epsilon**5) + 1/(4320*epsilon**6)","31817":"-1733*f_3/(7464960*epsilon) + 23*f_5/(138240*epsilon) - 504137/(967458816*epsilon) + 91*pi**4/(74649600*epsilon) + 137*f_3/(311040*epsilon**2) - 23*pi**4/(12441600*epsilon**2) + 189959/(1612431360*epsilon**2) - 23*f_3/(103680*epsilon**3) + 7723/(11197440*epsilon**3) - 11183/(11197440*epsilon**4) + 13/(14580*epsilon**5) - 7/(19440*epsilon**6)","31818":"-1733*f_3/(7464960*epsilon) + 23*f_5/(138240*epsilon) - 504137/(967458816*epsilon) + 91*pi**4/(74649600*epsilon) + 137*f_3/(311040*epsilon**2) - 23*pi**4/(12441600*epsilon**2) + 189959/(1612431360*epsilon**2) - 23*f_3/(103680*epsilon**3) + 7723/(11197440*epsilon**3) - 11183/(11197440*epsilon**4) + 13/(14580*epsilon**5) - 7/(19440*epsilon**6)","31819":"-67*f_3/(1866240*epsilon) - 53*f_5/(51840*epsilon) - 29*pi**4/(4665600*epsilon) + 2788207/(2418647040*epsilon) - 29*f_3/(155520*epsilon**2) - 3559/(25194240*epsilon**2) + pi**4/(388800*epsilon**2) + f_3/(3240*epsilon**3) - 97/(1399680*epsilon**3) - 47/(69984*epsilon**4) + 77/(116640*epsilon**5) - 1/(4860*epsilon**6)","31820":"17*f_3/(82944*epsilon) + 83*f_5/(103680*epsilon) - 6421951/(4837294080*epsilon) - 11*pi**4/(6220800*epsilon) + 13*f_3/(34560*epsilon**2) - pi**4/(518400*epsilon**2) + 102163/(201553920*epsilon**2) - f_3/(4320*epsilon**3) + 2807/(5598720*epsilon**3) - 979/(1399680*epsilon**4) + 133/(233280*epsilon**5) - 1/(4860*epsilon**6)","31821":"-109*f_3/(155520*epsilon) + f_5/(207360*epsilon) - pi**4/(311040*epsilon) + 2969/(3317760*epsilon) + f_3/(2880*epsilon**2) - 201371/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 659/(1866240*epsilon**3) + 101/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31822":"-109*f_3/(155520*epsilon) + f_5/(207360*epsilon) - pi**4/(311040*epsilon) + 2969/(3317760*epsilon) + f_3/(2880*epsilon**2) - 201371/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 659/(1866240*epsilon**3) + 101/(103680*epsilon**4) - 1/(1296*epsilon**5) + 1/(4320*epsilon**6)","31823":"-f_3**2/(25920*epsilon) - 1289*f_3/(207360*epsilon) + 91*f_5/(19440*epsilon) - 37*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + 405691/(161243136*epsilon) + 259*f_3/(51840*epsilon**2) - f_5/(324*epsilon**2) - 233209/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 16957/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","31824":"-f_3**2/(25920*epsilon) - 1289*f_3/(207360*epsilon) + 91*f_5/(19440*epsilon) - 37*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + 405691/(161243136*epsilon) + 259*f_3/(51840*epsilon**2) - f_5/(324*epsilon**2) - 233209/(67184640*epsilon**2) - pi**4/(518400*epsilon**2) - 7*f_3/(8640*epsilon**3) + 16957/(11197440*epsilon**3) + 253/(933120*epsilon**4) - 13/(25920*epsilon**5) + 1/(6480*epsilon**6)","31825":"-17*f_3**2/(51840*epsilon) + 217*f_3/(103680*epsilon) - 103*f_5/(155520*epsilon) - 49*pi**4/(3110400*epsilon) - 29*pi**6/(19595520*epsilon) + 617/(622080*epsilon) - 119*f_3/(38880*epsilon**2) + 43*f_5/(25920*epsilon**2) - 1273/(933120*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 121/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","31826":"-17*f_3**2/(51840*epsilon) + 217*f_3/(103680*epsilon) - 103*f_5/(155520*epsilon) - 49*pi**4/(3110400*epsilon) - 29*pi**6/(19595520*epsilon) + 617/(622080*epsilon) - 119*f_3/(38880*epsilon**2) + 43*f_5/(25920*epsilon**2) - 1273/(933120*epsilon**2) + 19*pi**4/(777600*epsilon**2) + 19*f_3/(6480*epsilon**3) - 121/(62208*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","31827":"f_3**2/(5184*epsilon) - 649*f_3/(622080*epsilon) + 703*f_5/(311040*epsilon) - 11927/(8398080*epsilon) - pi**6/(979776*epsilon) + 61*pi**4/(6220800*epsilon) + 7*f_3/(51840*epsilon**2) + f_5/(648*epsilon**2) - pi**4/(259200*epsilon**2) + 28847/(67184640*epsilon**2) - f_3/(2160*epsilon**3) + 119/(69120*epsilon**3) - 59/(93312*epsilon**4) - 13/(12960*epsilon**5) + 1/(1620*epsilon**6)","31828":"f_3**2/(5184*epsilon) - 649*f_3/(622080*epsilon) + 703*f_5/(311040*epsilon) - 11927/(8398080*epsilon) - pi**6/(979776*epsilon) + 61*pi**4/(6220800*epsilon) + 7*f_3/(51840*epsilon**2) + f_5/(648*epsilon**2) - pi**4/(259200*epsilon**2) + 28847/(67184640*epsilon**2) - f_3/(2160*epsilon**3) + 119/(69120*epsilon**3) - 59/(93312*epsilon**4) - 13/(12960*epsilon**5) + 1/(1620*epsilon**6)","31829":"-1927*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 146131/(134369280*epsilon) - pi**4/(9331200*epsilon) + 143*f_3/(311040*epsilon**2) - pi**4/(1555200*epsilon**2) + 225251/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 1553/(4478976*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","31830":"-1927*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 146131/(134369280*epsilon) - pi**4/(9331200*epsilon) + 143*f_3/(311040*epsilon**2) - pi**4/(1555200*epsilon**2) + 225251/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 1553/(4478976*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","31831":"-f_3**2/(2160*epsilon) - 2593*f_3/(1244160*epsilon) + 473*f_5/(103680*epsilon) - 666331/(268738560*epsilon) + 137*pi**4/(12441600*epsilon) + 299*f_3/(103680*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(69120*epsilon**2) + 1393/(1866240*epsilon**2) + 4861/(3732480*epsilon**3) - 19/(62208*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31832":"-f_3**2/(2160*epsilon) - 2593*f_3/(1244160*epsilon) + 473*f_5/(103680*epsilon) - 666331/(268738560*epsilon) + 137*pi**4/(12441600*epsilon) + 299*f_3/(103680*epsilon**2) - f_5/(432*epsilon**2) - pi**4/(69120*epsilon**2) + 1393/(1866240*epsilon**2) + 4861/(3732480*epsilon**3) - 19/(62208*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31833":"-517*f_3/(1492992*epsilon) - 83*f_5/(207360*epsilon) - 109*pi**4/(74649600*epsilon) + 599263/(483729408*epsilon) + 227*f_3/(622080*epsilon**2) - 243187/(403107840*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + f_3/(25920*epsilon**3) + 7873/(22394880*epsilon**3) - 3361/(5598720*epsilon**4) + 211/(466560*epsilon**5) - 1/(7776*epsilon**6)","31834":"-3319*f_3/(5598720*epsilon) - f_5/(51840*epsilon) - 39163/(17915904*epsilon) - pi**4/(18662400*epsilon) + 11*f_3/(25920*epsilon**2) - pi**4/(2332800*epsilon**2) + 233917/(89579520*epsilon**2) - f_3/(19440*epsilon**3) - 5393/(3359232*epsilon**3) + 1913/(2799360*epsilon**4) - 11/(58320*epsilon**5) + 1/(38880*epsilon**6)","31835":"-19*f_3**2/(25920*epsilon) - 23*f_3/(746496*epsilon) + 11*f_5/(15552*epsilon) - 17*pi**6/(19595520*epsilon) + 7*pi**4/(4147200*epsilon) + 22013/(22394880*epsilon) - 763*f_3/(311040*epsilon**2) + 11*f_5/(12960*epsilon**2) - 781/(933120*epsilon**2) + 77*pi**4/(3110400*epsilon**2) + 77*f_3/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - 41/(38880*epsilon**3) - f_3/(720*epsilon**4) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","31836":"-19*f_3**2/(25920*epsilon) - 23*f_3/(746496*epsilon) + 11*f_5/(15552*epsilon) - 17*pi**6/(19595520*epsilon) + 7*pi**4/(4147200*epsilon) + 22013/(22394880*epsilon) - 763*f_3/(311040*epsilon**2) + 11*f_5/(12960*epsilon**2) - 781/(933120*epsilon**2) + 77*pi**4/(3110400*epsilon**2) + 77*f_3/(25920*epsilon**3) - pi**4/(86400*epsilon**3) - 41/(38880*epsilon**3) - f_3/(720*epsilon**4) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","31837":"17*f_3/(15360*epsilon) - f_5/(25920*epsilon) - 2910059/(1612431360*epsilon) + pi**4/(248832*epsilon) - 89*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 22715/(26873856*epsilon**2) + f_3/(8640*epsilon**3) + 13927/(11197440*epsilon**3) - 161/(933120*epsilon**4) - 1/(432*epsilon**5) + 1/(648*epsilon**6)","31838":"17*f_3/(15360*epsilon) - f_5/(25920*epsilon) - 2910059/(1612431360*epsilon) + pi**4/(248832*epsilon) - 89*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 22715/(26873856*epsilon**2) + f_3/(8640*epsilon**3) + 13927/(11197440*epsilon**3) - 161/(933120*epsilon**4) - 1/(432*epsilon**5) + 1/(648*epsilon**6)","31839":"29*f_3**2/(25920*epsilon) - 5197*f_3/(3732480*epsilon) - 223*f_5/(38880*epsilon) - 61*pi**4/(12441600*epsilon) + 43*pi**6/(19595520*epsilon) + 106859/(22394880*epsilon) - 307*f_3/(311040*epsilon**2) + 41*f_5/(12960*epsilon**2) - 3541/(933120*epsilon**2) + 13*pi**4/(622080*epsilon**2) + 13*f_3/(5184*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(4860*epsilon**3) - f_3/(720*epsilon**4) + 29/(12960*epsilon**4) - 1/(1080*epsilon**5)","31840":"35*f_3/(186624*epsilon) + 7*f_5/(34560*epsilon) - 13*pi**4/(18662400*epsilon) - 14791/(2418647040*epsilon) + 13*f_3/(77760*epsilon**2) - pi**4/(1036800*epsilon**2) + 79489/(403107840*epsilon**2) - f_3/(8640*epsilon**3) - 4783/(16796160*epsilon**3) - 623/(2799360*epsilon**4) + 29/(38880*epsilon**5) - 1/(2430*epsilon**6)","31841":"35*f_3/(186624*epsilon) + 7*f_5/(34560*epsilon) - 13*pi**4/(18662400*epsilon) - 14791/(2418647040*epsilon) + 13*f_3/(77760*epsilon**2) - pi**4/(1036800*epsilon**2) + 79489/(403107840*epsilon**2) - f_3/(8640*epsilon**3) - 4783/(16796160*epsilon**3) - 623/(2799360*epsilon**4) + 29/(38880*epsilon**5) - 1/(2430*epsilon**6)","31842":"-7*f_3**2/(25920*epsilon) + 47*f_3/(1244160*epsilon) - 13*f_5/(15552*epsilon) - pi**6/(979776*epsilon) - 3011/(53747712*epsilon) + 79*pi**4/(4147200*epsilon) + f_3/(6912*epsilon**2) + f_5/(648*epsilon**2) - 19*pi**4/(1036800*epsilon**2) - 1229/(1866240*epsilon**2) - f_3/(2160*epsilon**3) + 5869/(3732480*epsilon**3) - 19/(62208*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31843":"-7*f_3**2/(25920*epsilon) + 47*f_3/(1244160*epsilon) - 13*f_5/(15552*epsilon) - pi**6/(979776*epsilon) - 3011/(53747712*epsilon) + 79*pi**4/(4147200*epsilon) + f_3/(6912*epsilon**2) + f_5/(648*epsilon**2) - 19*pi**4/(1036800*epsilon**2) - 1229/(1866240*epsilon**2) - f_3/(2160*epsilon**3) + 5869/(3732480*epsilon**3) - 19/(62208*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","31844":"f_3**2/(25920*epsilon) + 7*f_3/(69120*epsilon) + 91*f_5/(622080*epsilon) - 815629/(1074954240*epsilon) - pi**6/(1959552*epsilon) + 127*pi**4/(24883200*epsilon) - 5*f_3/(13824*epsilon**2) + f_5/(1296*epsilon**2) - 4945/(53747712*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 2299/(2488320*epsilon**3) + 97/(1866240*epsilon**4) - 17/(12960*epsilon**5) + 1/(1296*epsilon**6)","31845":"f_3**2/(25920*epsilon) + 7*f_3/(69120*epsilon) + 91*f_5/(622080*epsilon) - 815629/(1074954240*epsilon) - pi**6/(1959552*epsilon) + 127*pi**4/(24883200*epsilon) - 5*f_3/(13824*epsilon**2) + f_5/(1296*epsilon**2) - 4945/(53747712*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 2299/(2488320*epsilon**3) + 97/(1866240*epsilon**4) - 17/(12960*epsilon**5) + 1/(1296*epsilon**6)","31846":"29*f_3/(233280*epsilon) + f_5/(11520*epsilon) - 34343/(19906560*epsilon) - 47*pi**4/(7464960*epsilon) + 59*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 227047/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 743/(11197440*epsilon**3) - 233/(186624*epsilon**4) + 1/(972*epsilon**5) - 1/(3240*epsilon**6)","31847":"13*f_3**2/(25920*epsilon) + 17113*f_3/(3732480*epsilon) + 293*f_5/(77760*epsilon) - 167159/(22394880*epsilon) - 37*pi**6/(19595520*epsilon) - 17*pi**4/(1492992*epsilon) - 187*f_3/(20736*epsilon**2) - 17*f_5/(12960*epsilon**2) + 97*pi**4/(3110400*epsilon**2) + 3085/(373248*epsilon**2) + 91*f_3/(12960*epsilon**3) - 611/(103680*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 67/(25920*epsilon**4) - 1/(2160*epsilon**5)","31848":"13*f_3**2/(25920*epsilon) + 17113*f_3/(3732480*epsilon) + 293*f_5/(77760*epsilon) - 167159/(22394880*epsilon) - 37*pi**6/(19595520*epsilon) - 17*pi**4/(1492992*epsilon) - 187*f_3/(20736*epsilon**2) - 17*f_5/(12960*epsilon**2) + 97*pi**4/(3110400*epsilon**2) + 3085/(373248*epsilon**2) + 91*f_3/(12960*epsilon**3) - 611/(103680*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 67/(25920*epsilon**4) - 1/(2160*epsilon**5)","31849":"-1927*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 146131/(134369280*epsilon) - pi**4/(9331200*epsilon) + 143*f_3/(311040*epsilon**2) - pi**4/(1555200*epsilon**2) + 225251/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 1553/(4478976*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","31850":"-1927*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 146131/(134369280*epsilon) - pi**4/(9331200*epsilon) + 143*f_3/(311040*epsilon**2) - pi**4/(1555200*epsilon**2) + 225251/(268738560*epsilon**2) - f_3/(12960*epsilon**3) + 1553/(4478976*epsilon**3) - 17/(11664*epsilon**4) + 223/(155520*epsilon**5) - 7/(12960*epsilon**6)","31851":"-13*f_3**2/(311040*epsilon) - 10793*f_3/(11197440*epsilon) - 5*f_5/(23328*epsilon) + pi**6/(23514624*epsilon) + 41*pi**4/(13996800*epsilon) + 515839/(806215680*epsilon) + 2491*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - 3337/(4478976*epsilon**2) - 71*pi**4/(18662400*epsilon**2) - 71*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 8507/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 19/(38880*epsilon**4) + 11/(77760*epsilon**5)","31852":"-13*f_3**2/(311040*epsilon) - 10793*f_3/(11197440*epsilon) - 5*f_5/(23328*epsilon) + pi**6/(23514624*epsilon) + 41*pi**4/(13996800*epsilon) + 515839/(806215680*epsilon) + 2491*f_3/(1866240*epsilon**2) + 13*f_5/(77760*epsilon**2) - 3337/(4478976*epsilon**2) - 71*pi**4/(18662400*epsilon**2) - 71*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 8507/(11197440*epsilon**3) + f_3/(12960*epsilon**4) - 19/(38880*epsilon**4) + 11/(77760*epsilon**5)","31853":"631*f_3/(622080*epsilon) + f_5/(3456*epsilon) - 1131281/(2418647040*epsilon) + 67*pi**4/(37324800*epsilon) - 41*f_3/(31104*epsilon**2) - 324823/(806215680*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 29773/(33592320*epsilon**3) - 197/(349920*epsilon**4) + 41/(233280*epsilon**5) - 1/(38880*epsilon**6)","31854":"631*f_3/(622080*epsilon) + f_5/(3456*epsilon) - 1131281/(2418647040*epsilon) + 67*pi**4/(37324800*epsilon) - 41*f_3/(31104*epsilon**2) - 324823/(806215680*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) + 29773/(33592320*epsilon**3) - 197/(349920*epsilon**4) + 41/(233280*epsilon**5) - 1/(38880*epsilon**6)","31855":"-71*f_3/(933120*epsilon) - 662551/(1612431360*epsilon) + pi**4/(9331200*epsilon) + 71*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 180533/(134369280*epsilon**2) - f_3/(25920*epsilon**3) - 9565/(6718464*epsilon**3) + 1781/(1866240*epsilon**4) - 23/(58320*epsilon**5) + 1/(12960*epsilon**6)","31856":"-71*f_3/(933120*epsilon) - 662551/(1612431360*epsilon) + pi**4/(9331200*epsilon) + 71*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 180533/(134369280*epsilon**2) - f_3/(25920*epsilon**3) - 9565/(6718464*epsilon**3) + 1781/(1866240*epsilon**4) - 23/(58320*epsilon**5) + 1/(12960*epsilon**6)","31857":"311*f_3**2/(51840*epsilon) + pi**4*f_3/(259200*epsilon) + 1609*f_3/(77760*epsilon) - 9643*f_5/(311040*epsilon) - 127*f_7/(103680*epsilon) - 13*pi**4/(777600*epsilon) + pi**6/(1306368*epsilon) - 7*f_3**2/(2160*epsilon**2) - 7*f_3/(405*epsilon**2) + f_5/(36*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(32400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(216*epsilon**3)","31858":"-f_3**2/(1080*epsilon) + 31*f_3/(2880*epsilon) - 233*f_5/(8640*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(25920*epsilon) + pi**6/(326592*epsilon) + 699913/(26873856*epsilon) - 11*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 54209/(11197440*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(480*epsilon**3) - 16301/(1866240*epsilon**3) + 179/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31859":"-f_3**2/(1080*epsilon) + 31*f_3/(2880*epsilon) - 233*f_5/(8640*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(25920*epsilon) + pi**6/(326592*epsilon) + 699913/(26873856*epsilon) - 11*f_3/(8640*epsilon**2) - f_5/(216*epsilon**2) - 54209/(11197440*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(480*epsilon**3) - 16301/(1866240*epsilon**3) + 179/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31860":"-43*f_3/(34560*epsilon) + pi**4/(518400*epsilon) + 168383/(134369280*epsilon) + f_3/(240*epsilon**2) - 102481/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 4489/(933120*epsilon**3) - 23/(155520*epsilon**4) - 7/(3240*epsilon**5) + 1/(1080*epsilon**6)","31861":"-43*f_3/(34560*epsilon) + pi**4/(518400*epsilon) + 168383/(134369280*epsilon) + f_3/(240*epsilon**2) - 102481/(22394880*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(240*epsilon**3) + 4489/(933120*epsilon**3) - 23/(155520*epsilon**4) - 7/(3240*epsilon**5) + 1/(1080*epsilon**6)","31862":"427*f_3/(3732480*epsilon) - 41867/(967458816*epsilon) - 11*pi**4/(37324800*epsilon) - 11*f_3/(311040*epsilon**2) + 89407/(604661760*epsilon**2) - 7997/(20155392*epsilon**3) + 47/(93312*epsilon**4) - 223/(699840*epsilon**5) + 1/(11664*epsilon**6)","31863":"-6011*f_3/(22394880*epsilon) - 7*f_5/(622080*epsilon) - 6887357/(2902376448*epsilon) - 7*pi**4/(14929920*epsilon) + 31*f_3/(124416*epsilon**2) + pi**4/(3732480*epsilon**2) + 1552129/(604661760*epsilon**2) - f_3/(15552*epsilon**3) - 83921/(67184640*epsilon**3) + 6641/(16796160*epsilon**4) - 23/(279936*epsilon**5) + 1/(116640*epsilon**6)","31864":"-41*f_3/(311040*epsilon) + 18379/(403107840*epsilon) + pi**4/(1555200*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) - 9677/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 1987/(5598720*epsilon**3) - 61/(51840*epsilon**4) + 23/(12960*epsilon**5) - 1/(1080*epsilon**6)","31865":"-41*f_3/(311040*epsilon) + 18379/(403107840*epsilon) + pi**4/(1555200*epsilon) + 5*f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) - 9677/(67184640*epsilon**2) - f_3/(4320*epsilon**3) + 1987/(5598720*epsilon**3) - 61/(51840*epsilon**4) + 23/(12960*epsilon**5) - 1/(1080*epsilon**6)","31866":"331*f_3/(311040*epsilon) - 23*f_5/(34560*epsilon) - 161017/(268738560*epsilon) + 23*pi**4/(6220800*epsilon) - 221*f_3/(103680*epsilon**2) - 293/(22394880*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 1021/(3732480*epsilon**3) + 97/(38880*epsilon**4) - 31/(5184*epsilon**5) + 1/(270*epsilon**6)","31867":"331*f_3/(311040*epsilon) - 23*f_5/(34560*epsilon) - 161017/(268738560*epsilon) + 23*pi**4/(6220800*epsilon) - 221*f_3/(103680*epsilon**2) - 293/(22394880*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 1021/(3732480*epsilon**3) + 97/(38880*epsilon**4) - 31/(5184*epsilon**5) + 1/(270*epsilon**6)","31868":"-251*f_3/(207360*epsilon) + f_5/(960*epsilon) + pi**4/(6220800*epsilon) + 782747/(268738560*epsilon) + 5*f_3/(10368*epsilon**2) - 79247/(22394880*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(2880*epsilon**3) + 73/(414720*epsilon**3) + 187/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31869":"-251*f_3/(207360*epsilon) + f_5/(960*epsilon) + pi**4/(6220800*epsilon) + 782747/(268738560*epsilon) + 5*f_3/(10368*epsilon**2) - 79247/(22394880*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(2880*epsilon**3) + 73/(414720*epsilon**3) + 187/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31870":"-1219*f_3/(1244160*epsilon) + 71*f_5/(51840*epsilon) - 580357/(537477120*epsilon) + 7*pi**4/(1036800*epsilon) - f_3/(1920*epsilon**2) + pi**4/(518400*epsilon**2) + 25141/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 83/(3732480*epsilon**3) + 457/(311040*epsilon**4) - 7/(3240*epsilon**5) + 1/(1080*epsilon**6)","31871":"-1219*f_3/(1244160*epsilon) + 71*f_5/(51840*epsilon) - 580357/(537477120*epsilon) + 7*pi**4/(1036800*epsilon) - f_3/(1920*epsilon**2) + pi**4/(518400*epsilon**2) + 25141/(44789760*epsilon**2) + f_3/(4320*epsilon**3) - 83/(3732480*epsilon**3) + 457/(311040*epsilon**4) - 7/(3240*epsilon**5) + 1/(1080*epsilon**6)","31872":"661*f_3/(622080*epsilon) + f_5/(1620*epsilon) - 31033/(268738560*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(1080*epsilon**2) - 52931/(22394880*epsilon**2) - pi**4/(103680*epsilon**2) + f_3/(1728*epsilon**3) + 5/(9216*epsilon**3) + 163/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31873":"661*f_3/(622080*epsilon) + f_5/(1620*epsilon) - 31033/(268738560*epsilon) + 13*pi**4/(2073600*epsilon) - f_3/(1080*epsilon**2) - 52931/(22394880*epsilon**2) - pi**4/(103680*epsilon**2) + f_3/(1728*epsilon**3) + 5/(9216*epsilon**3) + 163/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31874":"91*f_3/(1866240*epsilon) + f_5/(6912*epsilon) - 43*pi**4/(18662400*epsilon) + 4607/(201553920*epsilon) + f_3/(7776*epsilon**2) - pi**4/(3110400*epsilon**2) + 67/(67184640*epsilon**2) - f_3/(25920*epsilon**3) + 893/(5598720*epsilon**3) - 209/(466560*epsilon**4) + 17/(38880*epsilon**5) - 1/(6480*epsilon**6)","31875":"f_3**2/(6480*epsilon) + 2951*f_3/(933120*epsilon) - 11*f_5/(3456*epsilon) - 89*pi**4/(9331200*epsilon) + pi**6/(979776*epsilon) + 46003/(22394880*epsilon) - 1039*f_3/(155520*epsilon**2) - 11*f_5/(12960*epsilon**2) + 533/(933120*epsilon**2) + 43*pi**4/(1555200*epsilon**2) + 43*f_3/(12960*epsilon**3) - 281/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(324*epsilon**4) - 1/(1080*epsilon**5)","31876":"f_3**2/(6480*epsilon) + 2951*f_3/(933120*epsilon) - 11*f_5/(3456*epsilon) - 89*pi**4/(9331200*epsilon) + pi**6/(979776*epsilon) + 46003/(22394880*epsilon) - 1039*f_3/(155520*epsilon**2) - 11*f_5/(12960*epsilon**2) + 533/(933120*epsilon**2) + 43*pi**4/(1555200*epsilon**2) + 43*f_3/(12960*epsilon**3) - 281/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(324*epsilon**4) - 1/(1080*epsilon**5)","31877":"-6271*f_3/(622080*epsilon) - 7*f_5/(1920*epsilon) + 37*pi**4/(6220800*epsilon) + 10817293/(806215680*epsilon) + 269*f_3/(25920*epsilon**2) - 123967/(16796160*epsilon**2) - pi**4/(129600*epsilon**2) - 23*f_3/(8640*epsilon**3) - 8551/(11197440*epsilon**3) + 1813/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","31878":"7*f_3/(155520*epsilon) - pi**4/(3110400*epsilon) + 177037/(403107840*epsilon) - 11*f_3/(103680*epsilon**2) - 95981/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 32311/(11197440*epsilon**3) - 521/(155520*epsilon**4) + 169/(77760*epsilon**5) - 1/(1620*epsilon**6)","31879":"7*f_3/(155520*epsilon) - pi**4/(3110400*epsilon) + 177037/(403107840*epsilon) - 11*f_3/(103680*epsilon**2) - 95981/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 32311/(11197440*epsilon**3) - 521/(155520*epsilon**4) + 169/(77760*epsilon**5) - 1/(1620*epsilon**6)","31880":"-17*f_3/(4860*epsilon) - 13*f_5/(11520*epsilon) + pi**4/(518400*epsilon) + 3706307/(806215680*epsilon) + 43*f_3/(8640*epsilon**2) - 147469/(33592320*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(432*epsilon**3) - 27491/(11197440*epsilon**3) + 877/(186624*epsilon**4) - 227/(77760*epsilon**5) + 1/(1296*epsilon**6)","31881":"-17*f_3/(4860*epsilon) - 13*f_5/(11520*epsilon) + pi**4/(518400*epsilon) + 3706307/(806215680*epsilon) + 43*f_3/(8640*epsilon**2) - 147469/(33592320*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(432*epsilon**3) - 27491/(11197440*epsilon**3) + 877/(186624*epsilon**4) - 227/(77760*epsilon**5) + 1/(1296*epsilon**6)","31882":"1807*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) + 31*pi**4/(37324800*epsilon) + 627617/(179159040*epsilon) - 5*f_3/(7776*epsilon**2) - 4062409/(806215680*epsilon**2) - pi**4/(1244160*epsilon**2) + 5*f_3/(10368*epsilon**3) + 169849/(33592320*epsilon**3) - 6757/(1866240*epsilon**4) + 203/(116640*epsilon**5) - 1/(2430*epsilon**6)","31883":"1807*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) + 31*pi**4/(37324800*epsilon) + 627617/(179159040*epsilon) - 5*f_3/(7776*epsilon**2) - 4062409/(806215680*epsilon**2) - pi**4/(1244160*epsilon**2) + 5*f_3/(10368*epsilon**3) + 169849/(33592320*epsilon**3) - 6757/(1866240*epsilon**4) + 203/(116640*epsilon**5) - 1/(2430*epsilon**6)","31884":"5*f_3**2/(5184*epsilon) + 3209*f_3/(311040*epsilon) + 79*f_5/(17280*epsilon) - 423061/(22394880*epsilon) - 137*pi**4/(9331200*epsilon) - pi**6/(4898880*epsilon) - 127*f_3/(9720*epsilon**2) - 41*f_5/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 19283/(933120*epsilon**2) + 11*f_3/(2160*epsilon**3) - 3037/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 5/(1728*epsilon**4) - 1/(2160*epsilon**5)","31885":"5*f_3**2/(5184*epsilon) + 3209*f_3/(311040*epsilon) + 79*f_5/(17280*epsilon) - 423061/(22394880*epsilon) - 137*pi**4/(9331200*epsilon) - pi**6/(4898880*epsilon) - 127*f_3/(9720*epsilon**2) - 41*f_5/(12960*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 19283/(933120*epsilon**2) + 11*f_3/(2160*epsilon**3) - 3037/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 5/(1728*epsilon**4) - 1/(2160*epsilon**5)","31886":"-17*f_3/(155520*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(2073600*epsilon) + 39133/(2418647040*epsilon) + f_3/(2880*epsilon**2) - 103283/(403107840*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 1541/(2099520*epsilon**3) - 3683/(2799360*epsilon**4) + 17/(14580*epsilon**5) - 1/(2430*epsilon**6)","31887":"-17*f_3/(155520*epsilon) + 7*f_5/(34560*epsilon) - pi**4/(2073600*epsilon) + 39133/(2418647040*epsilon) + f_3/(2880*epsilon**2) - 103283/(403107840*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 1541/(2099520*epsilon**3) - 3683/(2799360*epsilon**4) + 17/(14580*epsilon**5) - 1/(2430*epsilon**6)","31888":"-683*f_3/(207360*epsilon) - 17*f_5/(12960*epsilon) + 83*pi**4/(6220800*epsilon) + 1893851/(268738560*epsilon) + 7*f_3/(10368*epsilon**2) - 141599/(22394880*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(2880*epsilon**3) + 457/(414720*epsilon**3) + 163/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31889":"-269*f_3/(622080*epsilon) - 7*f_5/(207360*epsilon) - 4567093/(1612431360*epsilon) - pi**4/(1166400*epsilon) + 67*f_3/(311040*epsilon**2) + pi**4/(1244160*epsilon**2) + 1495843/(806215680*epsilon**2) + f_3/(10368*epsilon**3) + 8699/(8398080*epsilon**3) - 3931/(1866240*epsilon**4) + 317/(233280*epsilon**5) - 7/(19440*epsilon**6)","31890":"-269*f_3/(622080*epsilon) - 7*f_5/(207360*epsilon) - 4567093/(1612431360*epsilon) - pi**4/(1166400*epsilon) + 67*f_3/(311040*epsilon**2) + pi**4/(1244160*epsilon**2) + 1495843/(806215680*epsilon**2) + f_3/(10368*epsilon**3) + 8699/(8398080*epsilon**3) - 3931/(1866240*epsilon**4) + 317/(233280*epsilon**5) - 7/(19440*epsilon**6)","31891":"-23*f_3/(233280*epsilon) - 1063669/(1209323520*epsilon) - pi**4/(9331200*epsilon) + 101*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 294169/(100776960*epsilon**2) - f_3/(6480*epsilon**3) - 6841/(2799360*epsilon**3) + 3271/(2799360*epsilon**4) - 41/(116640*epsilon**5) + 1/(19440*epsilon**6)","31892":"-23*f_3/(233280*epsilon) - 1063669/(1209323520*epsilon) - pi**4/(9331200*epsilon) + 101*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 294169/(100776960*epsilon**2) - f_3/(6480*epsilon**3) - 6841/(2799360*epsilon**3) + 3271/(2799360*epsilon**4) - 41/(116640*epsilon**5) + 1/(19440*epsilon**6)","31893":"619*f_3/(622080*epsilon) - 141953/(25194240*epsilon) - 43*pi**4/(6220800*epsilon) - f_3/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 725233/(201553920*epsilon**2) + f_3/(4320*epsilon**3) + 15769/(16796160*epsilon**3) - 11/(5760*epsilon**4) + 23/(23328*epsilon**5) - 1/(4860*epsilon**6)","31894":"391*f_3/(3732480*epsilon) - 89999/(967458816*epsilon) - 11*pi**4/(37324800*epsilon) - 11*f_3/(311040*epsilon**2) + 57061/(604661760*epsilon**2) - 35341/(100776960*epsilon**3) + 229/(466560*epsilon**4) - 223/(699840*epsilon**5) + 1/(11664*epsilon**6)","31895":"391*f_3/(3732480*epsilon) - 89999/(967458816*epsilon) - 11*pi**4/(37324800*epsilon) - 11*f_3/(311040*epsilon**2) + 57061/(604661760*epsilon**2) - 35341/(100776960*epsilon**3) + 229/(466560*epsilon**4) - 223/(699840*epsilon**5) + 1/(11664*epsilon**6)","31896":"749*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 398917/(3224862720*epsilon) - pi**4/(74649600*epsilon) - 17*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 31307/(161243136*epsilon**2) + f_3/(51840*epsilon**3) - 15517/(67184640*epsilon**3) + 1099/(5598720*epsilon**4) - 49/(466560*epsilon**5) + 1/(38880*epsilon**6)","31897":"4097*f_3/(933120*epsilon) + 17*f_5/(12960*epsilon) - 14477/(2488320*epsilon) - 101*pi**4/(9331200*epsilon) - 1243*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 49*pi**4/(1555200*epsilon**2) + 3407/(373248*epsilon**2) + 49*f_3/(12960*epsilon**3) - 929/(103680*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 43/(8640*epsilon**4) - 1/(720*epsilon**5)","31898":"4097*f_3/(933120*epsilon) + 17*f_5/(12960*epsilon) - 14477/(2488320*epsilon) - 101*pi**4/(9331200*epsilon) - 1243*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) + 49*pi**4/(1555200*epsilon**2) + 3407/(373248*epsilon**2) + 49*f_3/(12960*epsilon**3) - 929/(103680*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 43/(8640*epsilon**4) - 1/(720*epsilon**5)","31899":"1169*f_3/(1244160*epsilon) - 131*f_5/(51840*epsilon) - 96949/(537477120*epsilon) + 41*pi**4/(3110400*epsilon) - 41*f_3/(51840*epsilon**2) - 34763/(44789760*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 2509/(3732480*epsilon**3) + 77/(62208*epsilon**4) - 7/(3240*epsilon**5) + 1/(1080*epsilon**6)","31900":"-1091*f_3/(207360*epsilon) - 43*f_5/(51840*epsilon) + 23*pi**4/(1244160*epsilon) + 2125439/(268738560*epsilon) + 43*f_3/(12960*epsilon**2) - 166691/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(2880*epsilon**3) + 833/(414720*epsilon**3) + 139/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31901":"-1091*f_3/(207360*epsilon) - 43*f_5/(51840*epsilon) + 23*pi**4/(1244160*epsilon) + 2125439/(268738560*epsilon) + 43*f_3/(12960*epsilon**2) - 166691/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(2880*epsilon**3) + 833/(414720*epsilon**3) + 139/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","31902":"7*f_3/(155520*epsilon) - pi**4/(3110400*epsilon) + 177037/(403107840*epsilon) - 11*f_3/(103680*epsilon**2) - 95981/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 32311/(11197440*epsilon**3) - 521/(155520*epsilon**4) + 169/(77760*epsilon**5) - 1/(1620*epsilon**6)","31903":"7*f_3/(155520*epsilon) - pi**4/(3110400*epsilon) + 177037/(403107840*epsilon) - 11*f_3/(103680*epsilon**2) - 95981/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 32311/(11197440*epsilon**3) - 521/(155520*epsilon**4) + 169/(77760*epsilon**5) - 1/(1620*epsilon**6)","31904":"1129*f_3/(1244160*epsilon) + 7*f_5/(103680*epsilon) + 73*pi**4/(37324800*epsilon) + 351479/(89579520*epsilon) - 329*f_3/(311040*epsilon**2) - 659761/(100776960*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(2592*epsilon**3) + 140831/(33592320*epsilon**3) - 1519/(933120*epsilon**4) + 19/(46656*epsilon**5) - 1/(19440*epsilon**6)","31905":"1129*f_3/(1244160*epsilon) + 7*f_5/(103680*epsilon) + 73*pi**4/(37324800*epsilon) + 351479/(89579520*epsilon) - 329*f_3/(311040*epsilon**2) - 659761/(100776960*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(2592*epsilon**3) + 140831/(33592320*epsilon**3) - 1519/(933120*epsilon**4) + 19/(46656*epsilon**5) - 1/(19440*epsilon**6)","31906":"-f_3**2/(864*epsilon) + 103*f_3/(3840*epsilon) + 181*f_5/(11520*epsilon) - 49*f_7/(3840*epsilon) - 1308371/(44789760*epsilon) - 31*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3/(864*epsilon**2) - f_5/(108*epsilon**2) - pi**4/(345600*epsilon**2) + 56419/(2985984*epsilon**2) - f_3/(2880*epsilon**3) - 91/(38880*epsilon**3) - 25/(10368*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31907":"-f_3**2/(864*epsilon) + 103*f_3/(3840*epsilon) + 181*f_5/(11520*epsilon) - 49*f_7/(3840*epsilon) - 1308371/(44789760*epsilon) - 31*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + f_3/(864*epsilon**2) - f_5/(108*epsilon**2) - pi**4/(345600*epsilon**2) + 56419/(2985984*epsilon**2) - f_3/(2880*epsilon**3) - 91/(38880*epsilon**3) - 25/(10368*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31908":"47*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 8617*f_3/(31104*epsilon) - 34441*f_5/(77760*epsilon) - 187*f_7/(1920*epsilon) - 5*pi**6/(46656*epsilon) + pi**4/(2304*epsilon) + 169009/(622080*epsilon) - f_3**2/(1080*epsilon**2) - 1211*f_3/(4320*epsilon**2) + 25*f_5/(48*epsilon**2) - 83/(384*epsilon**2) - 13*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 31*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3) + 121/(2160*epsilon**3) - 1/(180*epsilon**4)","31909":"-391*f_3/(1866240*epsilon) + f_5/(3456*epsilon) - pi**4/(414720*epsilon) + 45233/(201553920*epsilon) + 11*f_3/(51840*epsilon**2) - pi**4/(1555200*epsilon**2) + 1157/(11197440*epsilon**2) - f_3/(12960*epsilon**3) - 43/(155520*epsilon**3) - 17/(77760*epsilon**4) + 1/(1620*epsilon**5) - 1/(3240*epsilon**6)","31910":"-227*f_3/(62208*epsilon) - f_5/(5760*epsilon) + 17*pi**4/(1555200*epsilon) + 2383763/(403107840*epsilon) + 29*f_3/(51840*epsilon**2) - 325207/(67184640*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - 991/(1119744*epsilon**3) + 283/(93312*epsilon**4) - 83/(38880*epsilon**5) + 1/(1620*epsilon**6)","31911":"-43*f_3**2/(51840*epsilon) - 17*f_3/(8640*epsilon) - 359*f_5/(103680*epsilon) - 17*pi**4/(4665600*epsilon) - pi**6/(19595520*epsilon) + 97/(19440*epsilon) + 737*f_3/(77760*epsilon**2) + 77*f_5/(25920*epsilon**2) - 175/(46656*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 1/(720*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31912":"-2657*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 4916191/(4837294080*epsilon) + 7*pi**4/(18662400*epsilon) + 41*f_3/(124416*epsilon**2) + pi**4/(6220800*epsilon**2) + 851101/(604661760*epsilon**2) - f_3/(12960*epsilon**3) - 86467/(100776960*epsilon**3) + 1777/(5598720*epsilon**4) - 13/(174960*epsilon**5) + 1/(116640*epsilon**6)","31913":"-997*f_3/(1866240*epsilon) - 83*f_5/(207360*epsilon) + 4163/(19906560*epsilon) + pi**4/(291600*epsilon) + f_3/(2430*epsilon**2) - 119813/(806215680*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 1093/(1679616*epsilon**3) - 2089/(1866240*epsilon**4) + 269/(233280*epsilon**5) - 1/(1944*epsilon**6)","31914":"-997*f_3/(1866240*epsilon) - 83*f_5/(207360*epsilon) + 4163/(19906560*epsilon) + pi**4/(291600*epsilon) + f_3/(2430*epsilon**2) - 119813/(806215680*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 1093/(1679616*epsilon**3) - 2089/(1866240*epsilon**4) + 269/(233280*epsilon**5) - 1/(1944*epsilon**6)","31915":"-5*f_3**2/(5184*epsilon) - 757*f_3/(103680*epsilon) - 59*f_5/(17280*epsilon) + 17*pi**4/(9331200*epsilon) + pi**6/(4898880*epsilon) + 10133/(933120*epsilon) + 103*f_3/(9720*epsilon**2) + 41*f_5/(12960*epsilon**2) - 829/(116640*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 5/(2592*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31916":"-5*f_3**2/(5184*epsilon) - 757*f_3/(103680*epsilon) - 59*f_5/(17280*epsilon) + 17*pi**4/(9331200*epsilon) + pi**6/(4898880*epsilon) + 10133/(933120*epsilon) + 103*f_3/(9720*epsilon**2) + 41*f_5/(12960*epsilon**2) - 829/(116640*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 5/(2592*epsilon**3) + f_3/(1080*epsilon**4) - 1/(3240*epsilon**4)","31917":"-f_3**2/(192*epsilon) - 16267*f_3/(622080*epsilon) - 103*f_5/(2160*epsilon) - 133*pi**4/(6220800*epsilon) + pi**6/(217728*epsilon) + 144383/(1658880*epsilon) + 3613*f_3/(51840*epsilon**2) + 31*f_5/(1440*epsilon**2) - 19553/(207360*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 19*f_3/(480*epsilon**3) + pi**4/(14400*epsilon**3) + 1081/(25920*epsilon**3) + f_3/(120*epsilon**4) - 47/(4320*epsilon**4) + 1/(720*epsilon**5)","31918":"-781*f_3/(1866240*epsilon) - 83*f_5/(207360*epsilon) + 21071/(179159040*epsilon) + pi**4/(291600*epsilon) + f_3/(2430*epsilon**2) - 37657/(161243136*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 3313/(4199040*epsilon**3) - 2233/(1866240*epsilon**4) + 269/(233280*epsilon**5) - 1/(1944*epsilon**6)","31919":"37*f_3/(373248*epsilon) - 17*f_5/(51840*epsilon) - 1694389/(806215680*epsilon) - pi**4/(345600*epsilon) - 17*f_3/(34560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 73927/(67184640*epsilon**2) + 7*f_3/(25920*epsilon**3) + 83/(2239488*epsilon**3) + 23/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31920":"37*f_3/(373248*epsilon) - 17*f_5/(51840*epsilon) - 1694389/(806215680*epsilon) - pi**4/(345600*epsilon) - 17*f_3/(34560*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 73927/(67184640*epsilon**2) + 7*f_3/(25920*epsilon**3) + 83/(2239488*epsilon**3) + 23/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","31921":"37*f_3/(1244160*epsilon) - 23*f_5/(23040*epsilon) - pi**4/(153600*epsilon) + 1548109/(268738560*epsilon) - f_3/(720*epsilon**2) - 1008167/(268738560*epsilon**2) + 23*pi**4/(2073600*epsilon**2) + 23*f_3/(17280*epsilon**3) - 10727/(5598720*epsilon**3) + 2629/(622080*epsilon**4) - 11/(2430*epsilon**5) + 7/(3240*epsilon**6)","31922":"37*f_3/(1244160*epsilon) - 23*f_5/(23040*epsilon) - pi**4/(153600*epsilon) + 1548109/(268738560*epsilon) - f_3/(720*epsilon**2) - 1008167/(268738560*epsilon**2) + 23*pi**4/(2073600*epsilon**2) + 23*f_3/(17280*epsilon**3) - 10727/(5598720*epsilon**3) + 2629/(622080*epsilon**4) - 11/(2430*epsilon**5) + 7/(3240*epsilon**6)","31923":"-2381*f_3/(7464960*epsilon) - 23*f_5/(69120*epsilon) - 281*pi**4/(74649600*epsilon) + 22245197/(4837294080*epsilon) + 493*f_3/(622080*epsilon**2) - 4008293/(806215680*epsilon**2) + 23*pi**4/(6220800*epsilon**2) - 11*f_3/(25920*epsilon**3) + 57959/(22394880*epsilon**3) - 5797/(5598720*epsilon**4) + 149/(466560*epsilon**5) - 1/(19440*epsilon**6)","31924":"29*f_3/(233280*epsilon) + f_5/(11520*epsilon) - 34343/(19906560*epsilon) - 47*pi**4/(7464960*epsilon) + 59*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 227047/(134369280*epsilon**2) + f_3/(25920*epsilon**3) + 743/(11197440*epsilon**3) - 233/(186624*epsilon**4) + 1/(972*epsilon**5) - 1/(3240*epsilon**6)","31925":"-73*f_3**2/(2160*epsilon) - 625*f_3/(15552*epsilon) - pi**4*f_3/(6480*epsilon) + 2137*f_5/(38880*epsilon) + 289*f_7/(5760*epsilon) + pi**6/(163296*epsilon) + 31*pi**4/(259200*epsilon) + 7*f_3**2/(135*epsilon**2) + 13*f_3/(180*epsilon**2) - 17*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31926":"-f_3**2/(864*epsilon) - 7*f_3/(103680*epsilon) - 29*f_5/(1920*epsilon) - 59*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 892243/(67184640*epsilon) + 11*f_3/(1728*epsilon**2) - f_5/(108*epsilon**2) - 117449/(11197440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1601/(186624*epsilon**3) + 77/(15552*epsilon**4) + 7/(1296*epsilon**5) - 1/(270*epsilon**6)","31927":"-f_3**2/(864*epsilon) - 7*f_3/(103680*epsilon) - 29*f_5/(1920*epsilon) - 59*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 892243/(67184640*epsilon) + 11*f_3/(1728*epsilon**2) - f_5/(108*epsilon**2) - 117449/(11197440*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - 1601/(186624*epsilon**3) + 77/(15552*epsilon**4) + 7/(1296*epsilon**5) - 1/(270*epsilon**6)","31928":"-f_3**2/(540*epsilon) - 4657*f_3/(15552*epsilon) - pi**4*f_3/(16200*epsilon) + 5411*f_5/(19440*epsilon) + 121*f_7/(1728*epsilon) - pi**4/(28800*epsilon) + pi**6/(40824*epsilon) + f_3**2/(135*epsilon**2) + 119*f_3/(540*epsilon**2) - 29*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31929":"-f_3**2/(540*epsilon) - 4657*f_3/(15552*epsilon) - pi**4*f_3/(16200*epsilon) + 5411*f_5/(19440*epsilon) + 121*f_7/(1728*epsilon) - pi**4/(28800*epsilon) + pi**6/(40824*epsilon) + f_3**2/(135*epsilon**2) + 119*f_3/(540*epsilon**2) - 29*f_5/(108*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","31930":"91*f_3/(6480*epsilon) - 5*f_5/(432*epsilon) - 71423/(26873856*epsilon) + pi**4/(86400*epsilon) - 7*f_3/(1728*epsilon**2) - pi**4/(86400*epsilon**2) + 52927/(11197440*epsilon**2) + f_3/(480*epsilon**3) - 11117/(1866240*epsilon**3) - 37/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31931":"91*f_3/(6480*epsilon) - 5*f_5/(432*epsilon) - 71423/(26873856*epsilon) + pi**4/(86400*epsilon) - 7*f_3/(1728*epsilon**2) - pi**4/(86400*epsilon**2) + 52927/(11197440*epsilon**2) + f_3/(480*epsilon**3) - 11117/(1866240*epsilon**3) - 37/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31932":"-11*f_3/(2880*epsilon) - f_5/(1920*epsilon) - 31*pi**4/(1382400*epsilon) + 399613/(67184640*epsilon) + 67*f_3/(34560*epsilon**2) - 153929/(44789760*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) - 1747/(373248*epsilon**3) + 59/(38880*epsilon**4) + 181/(12960*epsilon**5) - 23/(2160*epsilon**6)","31933":"-11*f_3/(2880*epsilon) - f_5/(1920*epsilon) - 31*pi**4/(1382400*epsilon) + 399613/(67184640*epsilon) + 67*f_3/(34560*epsilon**2) - 153929/(44789760*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) - 1747/(373248*epsilon**3) + 59/(38880*epsilon**4) + 181/(12960*epsilon**5) - 23/(2160*epsilon**6)","31934":"-731*f_3/(622080*epsilon) + f_5/(103680*epsilon) + 7*pi**4/(1244160*epsilon) + 1869949/(806215680*epsilon) - f_3/(12960*epsilon**2) - 240073/(67184640*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(1080*epsilon**3) + 24029/(11197440*epsilon**3) + 1759/(933120*epsilon**4) - 403/(77760*epsilon**5) + 19/(6480*epsilon**6)","31935":"-731*f_3/(622080*epsilon) + f_5/(103680*epsilon) + 7*pi**4/(1244160*epsilon) + 1869949/(806215680*epsilon) - f_3/(12960*epsilon**2) - 240073/(67184640*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(1080*epsilon**3) + 24029/(11197440*epsilon**3) + 1759/(933120*epsilon**4) - 403/(77760*epsilon**5) + 19/(6480*epsilon**6)","31936":"-91*f_3**2/(4320*epsilon) + 4255*f_3/(124416*epsilon) + 193*f_5/(2160*epsilon) - 214757/(1866240*epsilon) + 7*pi**4/(230400*epsilon) + 37*pi**6/(3265920*epsilon) - 5*f_3/(384*epsilon**2) - 347*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(1152*epsilon**2) + f_3/(80*epsilon**3) - 47/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31937":"-91*f_3**2/(4320*epsilon) + 4255*f_3/(124416*epsilon) + 193*f_5/(2160*epsilon) - 214757/(1866240*epsilon) + 7*pi**4/(230400*epsilon) + 37*pi**6/(3265920*epsilon) - 5*f_3/(384*epsilon**2) - 347*f_5/(4320*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(1152*epsilon**2) + f_3/(80*epsilon**3) - 47/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31938":"-133*f_3/(124416*epsilon) - 31*f_5/(12960*epsilon) + pi**4/(207360*epsilon) + 796133/(268738560*epsilon) + 17*f_3/(4320*epsilon**2) - 282487/(67184640*epsilon**2) - pi**4/(259200*epsilon**2) - 19*f_3/(8640*epsilon**3) + 3941/(1866240*epsilon**3) + 83/(466560*epsilon**4) - 7/(12960*epsilon**5) + 1/(6480*epsilon**6)","31939":"103*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 1223*f_3/(311040*epsilon) - 11047*f_5/(155520*epsilon) + 13*f_7/(11520*epsilon) - 77*pi**4/(1036800*epsilon) + 11*pi**6/(653184*epsilon) + 52907/(1244160*epsilon) - 31*f_3**2/(2160*epsilon**2) + 41*f_3/(1728*epsilon**2) + 23*f_5/(288*epsilon**2) - 7433/(103680*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 7*pi**4/(51840*epsilon**2) - f_3/(54*epsilon**3) - 5*f_5/(216*epsilon**3) + 163/(4320*epsilon**3) - 1/(180*epsilon**4)","31940":"103*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 1223*f_3/(311040*epsilon) - 11047*f_5/(155520*epsilon) + 13*f_7/(11520*epsilon) - 77*pi**4/(1036800*epsilon) + 11*pi**6/(653184*epsilon) + 52907/(1244160*epsilon) - 31*f_3**2/(2160*epsilon**2) + 41*f_3/(1728*epsilon**2) + 23*f_5/(288*epsilon**2) - 7433/(103680*epsilon**2) - 5*pi**6/(163296*epsilon**2) + 7*pi**4/(51840*epsilon**2) - f_3/(54*epsilon**3) - 5*f_5/(216*epsilon**3) + 163/(4320*epsilon**3) - 1/(180*epsilon**4)","31941":"f_3**2/(864*epsilon) + 8507*f_3/(622080*epsilon) + 89*f_5/(6912*epsilon) - 2511781/(67184640*epsilon) + pi**6/(326592*epsilon) + 79*pi**4/(2073600*epsilon) - 187*f_3/(5760*epsilon**2) - f_5/(216*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 2102921/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 32479/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31942":"f_3**2/(864*epsilon) + 8507*f_3/(622080*epsilon) + 89*f_5/(6912*epsilon) - 2511781/(67184640*epsilon) + pi**6/(326592*epsilon) + 79*pi**4/(2073600*epsilon) - 187*f_3/(5760*epsilon**2) - f_5/(216*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 2102921/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 32479/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","31943":"f_3**2/(1440*epsilon) - 227*f_3/(103680*epsilon) - 109*f_5/(34560*epsilon) - 121*pi**4/(1036800*epsilon) + 54629/(8957952*epsilon) + pi**6/(108864*epsilon) + f_3/(1440*epsilon**2) - f_5/(72*epsilon**2) + 22319/(14929920*epsilon**2) + 7*pi**4/(69120*epsilon**2) + f_3/(192*epsilon**3) - 1273/(155520*epsilon**3) + 11/(10368*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31944":"f_3**2/(1440*epsilon) - 227*f_3/(103680*epsilon) - 109*f_5/(34560*epsilon) - 121*pi**4/(1036800*epsilon) + 54629/(8957952*epsilon) + pi**6/(108864*epsilon) + f_3/(1440*epsilon**2) - f_5/(72*epsilon**2) + 22319/(14929920*epsilon**2) + 7*pi**4/(69120*epsilon**2) + f_3/(192*epsilon**3) - 1273/(155520*epsilon**3) + 11/(10368*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31945":"-23*f_3**2/(8640*epsilon) + 791*f_3/(23040*epsilon) - f_5/(128*epsilon) - 31*pi**6/(1632960*epsilon) - 599/(41472*epsilon) + 203*pi**4/(6220800*epsilon) - 511*f_3/(10368*epsilon**2) + 19*f_5/(1080*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 6689/(155520*epsilon**2) + 13*f_3/(720*epsilon**3) - 11/(432*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31946":"-23*f_3**2/(8640*epsilon) + 791*f_3/(23040*epsilon) - f_5/(128*epsilon) - 31*pi**6/(1632960*epsilon) - 599/(41472*epsilon) + 203*pi**4/(6220800*epsilon) - 511*f_3/(10368*epsilon**2) + 19*f_5/(1080*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 6689/(155520*epsilon**2) + 13*f_3/(720*epsilon**3) - 11/(432*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31947":"17*f_3**2/(1080*epsilon) + pi**4*f_3/(16200*epsilon) + 6419*f_3/(19440*epsilon) - 2879*f_5/(7776*epsilon) - 43*f_7/(2880*epsilon) - pi**6/(40824*epsilon) + pi**4/(64800*epsilon) + f_3**2/(108*epsilon**2) - 71*f_3/(270*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31948":"17*f_3**2/(1080*epsilon) + pi**4*f_3/(16200*epsilon) + 6419*f_3/(19440*epsilon) - 2879*f_5/(7776*epsilon) - 43*f_7/(2880*epsilon) - pi**6/(40824*epsilon) + pi**4/(64800*epsilon) + f_3**2/(108*epsilon**2) - 71*f_3/(270*epsilon**2) + 35*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","31949":"-f_3**2/(4320*epsilon) - 269*f_3/(103680*epsilon) - 103*f_5/(11520*epsilon) - 37*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 533317/(44789760*epsilon) + f_3/(432*epsilon**2) - f_5/(216*epsilon**2) - 60337/(14929920*epsilon**2) + 19*pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 89/(31104*epsilon**3) - 17/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31950":"-f_3**2/(4320*epsilon) - 269*f_3/(103680*epsilon) - 103*f_5/(11520*epsilon) - 37*pi**4/(1036800*epsilon) + pi**6/(326592*epsilon) + 533317/(44789760*epsilon) + f_3/(432*epsilon**2) - f_5/(216*epsilon**2) - 60337/(14929920*epsilon**2) + 19*pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 89/(31104*epsilon**3) - 17/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31951":"-f_3**2/(720*epsilon) + 1133*f_3/(51840*epsilon) - 119*f_5/(2880*epsilon) - 29*pi**4/(518400*epsilon) + 910601/(44789760*epsilon) - 37*f_3/(1440*epsilon**2) + f_5/(36*epsilon**2) - 20383/(1866240*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(1440*epsilon**3) - 3893/(622080*epsilon**3) + 191/(51840*epsilon**4) + 19/(4320*epsilon**5) - 1/(360*epsilon**6)","31952":"-7*f_3**2/(2880*epsilon) + 5251*f_3/(1244160*epsilon) + 59*f_5/(17280*epsilon) - 5761/(1119744*epsilon) + pi**4/(276480*epsilon) + pi**6/(2177280*epsilon) + 73*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 17141/(3732480*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 179/(19440*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31953":"-7*f_3**2/(2880*epsilon) + 5251*f_3/(1244160*epsilon) + 59*f_5/(17280*epsilon) - 5761/(1119744*epsilon) + pi**4/(276480*epsilon) + pi**6/(2177280*epsilon) + 73*f_3/(11520*epsilon**2) - 11*f_5/(2880*epsilon**2) - 17141/(3732480*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(96*epsilon**3) + pi**4/(43200*epsilon**3) + 179/(19440*epsilon**3) + f_3/(360*epsilon**4) - 61/(12960*epsilon**4) + 1/(1080*epsilon**5)","31954":"-f_3**2/(1152*epsilon) + 751*f_3/(138240*epsilon) + 23*f_5/(11520*epsilon) - 1166477/(89579520*epsilon) + pi**6/(544320*epsilon) + 263*pi**4/(12441600*epsilon) - 89*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(21600*epsilon**2) + 4681/(933120*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(43200*epsilon**3) + 415/(62208*epsilon**3) + f_3/(360*epsilon**4) - 7/(810*epsilon**4) + 19/(4320*epsilon**5)","31955":"-f_3**2/(1152*epsilon) + 751*f_3/(138240*epsilon) + 23*f_5/(11520*epsilon) - 1166477/(89579520*epsilon) + pi**6/(544320*epsilon) + 263*pi**4/(12441600*epsilon) - 89*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) - pi**4/(21600*epsilon**2) + 4681/(933120*epsilon**2) - f_3/(180*epsilon**3) + pi**4/(43200*epsilon**3) + 415/(62208*epsilon**3) + f_3/(360*epsilon**4) - 7/(810*epsilon**4) + 19/(4320*epsilon**5)","31956":"3827*f_3/(1866240*epsilon) + 11*f_5/(12960*epsilon) - 627667/(134369280*epsilon) - 137*pi**4/(18662400*epsilon) - 1153*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 36293/(5598720*epsilon**2) + 49*f_3/(25920*epsilon**3) - 2291/(466560*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 449/(155520*epsilon**4) - 7/(6480*epsilon**5)","31957":"3827*f_3/(1866240*epsilon) + 11*f_5/(12960*epsilon) - 627667/(134369280*epsilon) - 137*pi**4/(18662400*epsilon) - 1153*f_3/(311040*epsilon**2) - 7*f_5/(8640*epsilon**2) + 49*pi**4/(3110400*epsilon**2) + 36293/(5598720*epsilon**2) + 49*f_3/(25920*epsilon**3) - 2291/(466560*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 449/(155520*epsilon**4) - 7/(6480*epsilon**5)","31958":"103*f_3**2/(2160*epsilon) - 29453*f_3/(155520*epsilon) + pi**4*f_3/(6480*epsilon) - 134*f_5/(1215*epsilon) - 289*f_7/(5760*epsilon) - 169*pi**4/(518400*epsilon) - pi**6/(163296*epsilon) + 214757/(622080*epsilon) - 7*f_3**2/(135*epsilon**2) + 559*f_3/(4320*epsilon**2) + 5*f_5/(27*epsilon**2) - 103/(384*epsilon**2) - pi**6/(20412*epsilon**2) + 37*pi**4/(129600*epsilon**2) - 19*f_3/(540*epsilon**3) - f_5/(27*epsilon**3) + 47/(720*epsilon**3) - 1/(180*epsilon**4)","31959":"-23*f_3**2/(8640*epsilon) - 13*f_3/(4608*epsilon) + 17*f_5/(384*epsilon) - 21961/(622080*epsilon) - 253*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 913*f_3/(51840*epsilon**2) - 299*f_5/(4320*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 1561/(31104*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(40*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31960":"-23*f_3**2/(8640*epsilon) - 13*f_3/(4608*epsilon) + 17*f_5/(384*epsilon) - 21961/(622080*epsilon) - 253*pi**4/(6220800*epsilon) - pi**6/(1632960*epsilon) + 913*f_3/(51840*epsilon**2) - 299*f_5/(4320*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 1561/(31104*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(40*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31961":"f_3**2/(1080*epsilon) + 3091*f_3/(103680*epsilon) - 5*f_5/(128*epsilon) - pi**6/(326592*epsilon) - 7*pi**4/(276480*epsilon) + 161497/(22394880*epsilon) - 1037*f_3/(34560*epsilon**2) + 7*f_5/(216*epsilon**2) - 66947/(14929920*epsilon**2) + pi**4/(17280*epsilon**2) - 3293/(622080*epsilon**3) + 17/(12960*epsilon**4) + 43/(4320*epsilon**5) - 1/(144*epsilon**6)","31962":"f_3**2/(1080*epsilon) + 3091*f_3/(103680*epsilon) - 5*f_5/(128*epsilon) - pi**6/(326592*epsilon) - 7*pi**4/(276480*epsilon) + 161497/(22394880*epsilon) - 1037*f_3/(34560*epsilon**2) + 7*f_5/(216*epsilon**2) - 66947/(14929920*epsilon**2) + pi**4/(17280*epsilon**2) - 3293/(622080*epsilon**3) + 17/(12960*epsilon**4) + 43/(4320*epsilon**5) - 1/(144*epsilon**6)","31963":"f_3**2/(360*epsilon) + 59*f_3/(3456*epsilon) + 7*f_5/(2160*epsilon) - 3205291/(134369280*epsilon) - 11*pi**4/(259200*epsilon) - 47*f_3/(960*epsilon**2) + f_5/(72*epsilon**2) + pi**4/(17280*epsilon**2) + 473911/(11197440*epsilon**2) + 7*f_3/(288*epsilon**3) - 48269/(1866240*epsilon**3) + 611/(155520*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","31964":"-f_3/(103680*epsilon) - 2507/(2799360*epsilon) - pi**4/(311040*epsilon) + f_3/(8640*epsilon**2) + pi**4/(103680*epsilon**2) + 3361/(1866240*epsilon**2) - f_3/(864*epsilon**3) + 889/(622080*epsilon**3) + 221/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(360*epsilon**6)","31965":"-f_3/(103680*epsilon) - 2507/(2799360*epsilon) - pi**4/(311040*epsilon) + f_3/(8640*epsilon**2) + pi**4/(103680*epsilon**2) + 3361/(1866240*epsilon**2) - f_3/(864*epsilon**3) + 889/(622080*epsilon**3) + 221/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(360*epsilon**6)","31966":"29*f_3**2/(2880*epsilon) - 283*f_3/(23040*epsilon) - 307*f_5/(17280*epsilon) + 2891/(3732480*epsilon) + 601*pi**4/(6220800*epsilon) + pi**6/(77760*epsilon) + 1013*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 101*pi**4/(518400*epsilon**2) - 481/(103680*epsilon**2) - 7*f_3/(240*epsilon**3) + pi**4/(10800*epsilon**3) + 1081/(51840*epsilon**3) + f_3/(90*epsilon**4) - 59/(4320*epsilon**4) + 1/(360*epsilon**5)","31967":"29*f_3**2/(2880*epsilon) - 283*f_3/(23040*epsilon) - 307*f_5/(17280*epsilon) + 2891/(3732480*epsilon) + 601*pi**4/(6220800*epsilon) + pi**6/(77760*epsilon) + 1013*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 101*pi**4/(518400*epsilon**2) - 481/(103680*epsilon**2) - 7*f_3/(240*epsilon**3) + pi**4/(10800*epsilon**3) + 1081/(51840*epsilon**3) + f_3/(90*epsilon**4) - 59/(4320*epsilon**4) + 1/(360*epsilon**5)","31968":"-f_3/(864*epsilon) - 29*f_5/(34560*epsilon) + pi**4/(129600*epsilon) + 494437/(268738560*epsilon) + 7*f_3/(8640*epsilon**2) - 17911/(5598720*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) + 10199/(3732480*epsilon**3) + 563/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","31969":"-f_3/(864*epsilon) - 29*f_5/(34560*epsilon) + pi**4/(129600*epsilon) + 494437/(268738560*epsilon) + 7*f_3/(8640*epsilon**2) - 17911/(5598720*epsilon**2) - pi**4/(115200*epsilon**2) + f_3/(1440*epsilon**3) + 10199/(3732480*epsilon**3) + 563/(311040*epsilon**4) - 121/(25920*epsilon**5) + 1/(432*epsilon**6)","31970":"-f_3**2/(2160*epsilon) + f_3/(64*epsilon) - 59*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 157*pi**4/(4147200*epsilon) - 75149/(22394880*epsilon) + pi**6/(163296*epsilon) + f_3/(256*epsilon**2) - f_5/(108*epsilon**2) - pi**4/(43200*epsilon**2) + 108877/(14929920*epsilon**2) - f_3/(360*epsilon**3) - 1997/(622080*epsilon**3) - 19/(12960*epsilon**4) + 43/(4320*epsilon**5) - 1/(144*epsilon**6)","31971":"-f_3**2/(2160*epsilon) + f_3/(64*epsilon) - 59*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 157*pi**4/(4147200*epsilon) - 75149/(22394880*epsilon) + pi**6/(163296*epsilon) + f_3/(256*epsilon**2) - f_5/(108*epsilon**2) - pi**4/(43200*epsilon**2) + 108877/(14929920*epsilon**2) - f_3/(360*epsilon**3) - 1997/(622080*epsilon**3) - 19/(12960*epsilon**4) + 43/(4320*epsilon**5) - 1/(144*epsilon**6)","31972":"-767*f_3/(103680*epsilon) - 89*f_5/(34560*epsilon) - 31*pi**4/(1036800*epsilon) + 650029/(44789760*epsilon) + f_3/(1080*epsilon**2) - 72433/(14929920*epsilon**2) + 19*pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 517/(155520*epsilon**3) - 17/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31973":"-767*f_3/(103680*epsilon) - 89*f_5/(34560*epsilon) - 31*pi**4/(1036800*epsilon) + 650029/(44789760*epsilon) + f_3/(1080*epsilon**2) - 72433/(14929920*epsilon**2) + 19*pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 517/(155520*epsilon**3) - 17/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31974":"43*f_3**2/(8640*epsilon) - 107*f_3/(69120*epsilon) + 107*f_5/(3456*epsilon) - 49*f_7/(1920*epsilon) - pi**6/(102060*epsilon) - 3167/(622080*epsilon) - 133*pi**4/(6220800*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) + 623/(155520*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(108*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31975":"43*f_3**2/(8640*epsilon) - 107*f_3/(69120*epsilon) + 107*f_5/(3456*epsilon) - 49*f_7/(1920*epsilon) - pi**6/(102060*epsilon) - 3167/(622080*epsilon) - 133*pi**4/(6220800*epsilon) - 47*f_3/(51840*epsilon**2) + f_5/(4320*epsilon**2) + 623/(155520*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 13*f_3/(720*epsilon**3) - 1/(108*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31976":"-f_3**2/(64*epsilon) - 10009*f_3/(622080*epsilon) + 2749*f_5/(17280*epsilon) - 49*f_7/(1920*epsilon) - 214757/(1866240*epsilon) - 53*pi**4/(2073600*epsilon) + pi**6/(45360*epsilon) + 59*f_3/(3456*epsilon**2) - 169*f_5/(1440*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(1152*epsilon**2) + f_3/(80*epsilon**3) - 47/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31977":"-f_3**2/(64*epsilon) - 10009*f_3/(622080*epsilon) + 2749*f_5/(17280*epsilon) - 49*f_7/(1920*epsilon) - 214757/(1866240*epsilon) - 53*pi**4/(2073600*epsilon) + pi**6/(45360*epsilon) + 59*f_3/(3456*epsilon**2) - 169*f_5/(1440*epsilon**2) - pi**4/(518400*epsilon**2) + 103/(1152*epsilon**2) + f_3/(80*epsilon**3) - 47/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31978":"-11*f_3**2/(1728*epsilon) + 265*f_3/(15552*epsilon) + 13*f_5/(2880*epsilon) - 18427/(933120*epsilon) + pi**6/(1632960*epsilon) + 71*pi**4/(1555200*epsilon) - 241*f_3/(25920*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(17280*epsilon**2) + 821/(51840*epsilon**2) - f_3/(144*epsilon**3) + 109/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 13/(2880*epsilon**4) + 1/(720*epsilon**5)","31979":"-11*f_3**2/(1728*epsilon) + 265*f_3/(15552*epsilon) + 13*f_5/(2880*epsilon) - 18427/(933120*epsilon) + pi**6/(1632960*epsilon) + 71*pi**4/(1555200*epsilon) - 241*f_3/(25920*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(17280*epsilon**2) + 821/(51840*epsilon**2) - f_3/(144*epsilon**3) + 109/(103680*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 13/(2880*epsilon**4) + 1/(720*epsilon**5)","31980":"-f_3**2/(135*epsilon) + 10801*f_3/(155520*epsilon) - 353*f_5/(8640*epsilon) - 49*f_7/(1920*epsilon) - 47*pi**6/(1632960*epsilon) + 71*pi**4/(1555200*epsilon) + 11333/(466560*epsilon) - 73*f_3/(6480*epsilon**2) + 49*f_5/(2160*epsilon**2) - 1/(972*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31981":"-f_3**2/(135*epsilon) + 10801*f_3/(155520*epsilon) - 353*f_5/(8640*epsilon) - 49*f_7/(1920*epsilon) - 47*pi**6/(1632960*epsilon) + 71*pi**4/(1555200*epsilon) + 11333/(466560*epsilon) - 73*f_3/(6480*epsilon**2) + 49*f_5/(2160*epsilon**2) - 1/(972*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","31982":"19*f_3**2/(4320*epsilon) + pi**4*f_3/(32400*epsilon) + 43*f_3/(486*epsilon) - 1547*f_5/(15552*epsilon) - 209*f_7/(34560*epsilon) - pi**4/(25920*epsilon) - pi**6/(326592*epsilon) - f_3**2/(270*epsilon**2) - 97*f_3/(1080*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31983":"19*f_3**2/(4320*epsilon) + pi**4*f_3/(32400*epsilon) + 43*f_3/(486*epsilon) - 1547*f_5/(15552*epsilon) - 209*f_7/(34560*epsilon) - pi**4/(25920*epsilon) - pi**6/(326592*epsilon) - f_3**2/(270*epsilon**2) - 97*f_3/(1080*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(40824*epsilon**2) + pi**4/(6480*epsilon**2) + f_3/(54*epsilon**3) - f_5/(54*epsilon**3)","31984":"127*f_3/(17280*epsilon) + 9*f_5/(1280*epsilon) - 511727/(44789760*epsilon) + pi**4/(43200*epsilon) + 11*f_3/(2880*epsilon**2) - pi**4/(38400*epsilon**2) + 103391/(14929920*epsilon**2) - f_3/(320*epsilon**3) + 19/(31104*epsilon**3) - 161/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31985":"127*f_3/(17280*epsilon) + 9*f_5/(1280*epsilon) - 511727/(44789760*epsilon) + pi**4/(43200*epsilon) + 11*f_3/(2880*epsilon**2) - pi**4/(38400*epsilon**2) + 103391/(14929920*epsilon**2) - f_3/(320*epsilon**3) + 19/(31104*epsilon**3) - 161/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","31986":"f_3**2/(960*epsilon) + 1213*f_3/(622080*epsilon) + 71*f_5/(8640*epsilon) - 50849/(3732480*epsilon) - pi**6/(181440*epsilon) + 19*pi**4/(248832*epsilon) + 113*f_3/(10368*epsilon**2) - 11*f_5/(480*epsilon**2) - 89*pi**4/(518400*epsilon**2) + 95/(3888*epsilon**2) - 19*f_3/(720*epsilon**3) + 17/(3456*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 31/(1440*epsilon**4) + 1/(120*epsilon**5)","31987":"f_3**2/(960*epsilon) + 1213*f_3/(622080*epsilon) + 71*f_5/(8640*epsilon) - 50849/(3732480*epsilon) - pi**6/(181440*epsilon) + 19*pi**4/(248832*epsilon) + 113*f_3/(10368*epsilon**2) - 11*f_5/(480*epsilon**2) - 89*pi**4/(518400*epsilon**2) + 95/(3888*epsilon**2) - 19*f_3/(720*epsilon**3) + 17/(3456*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 31/(1440*epsilon**4) + 1/(120*epsilon**5)","31988":"-f_3**2/(4320*epsilon) + 37*f_3/(4320*epsilon) - 67*f_5/(8640*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(86400*epsilon) + pi**6/(326592*epsilon) + 1248043/(134369280*epsilon) + f_3/(240*epsilon**2) - f_5/(216*epsilon**2) - 86443/(11197440*epsilon**2) - pi**4/(57600*epsilon**2) + f_3/(720*epsilon**3) - 4037/(373248*epsilon**3) + 559/(155520*epsilon**4) + 19/(2592*epsilon**5) - 1/(216*epsilon**6)","31989":"-f_3**2/(4320*epsilon) + 37*f_3/(4320*epsilon) - 67*f_5/(8640*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(86400*epsilon) + pi**6/(326592*epsilon) + 1248043/(134369280*epsilon) + f_3/(240*epsilon**2) - f_5/(216*epsilon**2) - 86443/(11197440*epsilon**2) - pi**4/(57600*epsilon**2) + f_3/(720*epsilon**3) - 4037/(373248*epsilon**3) + 559/(155520*epsilon**4) + 19/(2592*epsilon**5) - 1/(216*epsilon**6)","31990":"7*f_3**2/(1728*epsilon) - 199*f_3/(13824*epsilon) + 47*f_5/(3456*epsilon) - 13*pi**6/(816480*epsilon) + 179*pi**4/(6220800*epsilon) + 4549/(622080*epsilon) - 347*f_3/(51840*epsilon**2) + 7*f_5/(540*epsilon**2) - 41/(31104*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(10800*epsilon**3) - 17/(2160*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31991":"7*f_3**2/(1728*epsilon) - 199*f_3/(13824*epsilon) + 47*f_5/(3456*epsilon) - 13*pi**6/(816480*epsilon) + 179*pi**4/(6220800*epsilon) + 4549/(622080*epsilon) - 347*f_3/(51840*epsilon**2) + 7*f_5/(540*epsilon**2) - 41/(31104*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 13*f_3/(720*epsilon**3) - pi**4/(10800*epsilon**3) - 17/(2160*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","31992":"-11*f_3**2/(480*epsilon) - pi**4*f_3/(64800*epsilon) + 6559*f_3/(77760*epsilon) - 1355*f_5/(15552*epsilon) + 361*f_7/(17280*epsilon) - 13*pi**4/(259200*epsilon) + pi**6/(108864*epsilon) + 7*f_3**2/(216*epsilon**2) - 383*f_3/(2160*epsilon**2) + 65*f_5/(432*epsilon**2) - pi**4/(12960*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(54*epsilon**3) - 7*f_5/(54*epsilon**3)","31993":"-11*f_3**2/(480*epsilon) - pi**4*f_3/(64800*epsilon) + 6559*f_3/(77760*epsilon) - 1355*f_5/(15552*epsilon) + 361*f_7/(17280*epsilon) - 13*pi**4/(259200*epsilon) + pi**6/(108864*epsilon) + 7*f_3**2/(216*epsilon**2) - 383*f_3/(2160*epsilon**2) + 65*f_5/(432*epsilon**2) - pi**4/(12960*epsilon**2) + pi**6/(81648*epsilon**2) + 7*f_3/(54*epsilon**3) - 7*f_5/(54*epsilon**3)","31994":"-367*f_3/(62208*epsilon) - 13*f_5/(1152*epsilon) + 157*pi**4/(6220800*epsilon) + 563641/(29859840*epsilon) + 1697*f_3/(103680*epsilon**2) + 11*f_5/(960*epsilon**2) - 32057/(1244160*epsilon**2) - 47*pi**4/(1036800*epsilon**2) - 3*f_3/(160*epsilon**3) + pi**4/(21600*epsilon**3) + 109/(5760*epsilon**3) + f_3/(180*epsilon**4) - 73/(8640*epsilon**4) + 1/(480*epsilon**5)","31995":"-367*f_3/(62208*epsilon) - 13*f_5/(1152*epsilon) + 157*pi**4/(6220800*epsilon) + 563641/(29859840*epsilon) + 1697*f_3/(103680*epsilon**2) + 11*f_5/(960*epsilon**2) - 32057/(1244160*epsilon**2) - 47*pi**4/(1036800*epsilon**2) - 3*f_3/(160*epsilon**3) + pi**4/(21600*epsilon**3) + 109/(5760*epsilon**3) + f_3/(180*epsilon**4) - 73/(8640*epsilon**4) + 1/(480*epsilon**5)","31996":"-23*f_3**2/(17280*epsilon) - 83*f_3/(9216*epsilon) - 167*f_5/(11520*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(816480*epsilon) + 103*pi**4/(2488320*epsilon) + 108467/(9953280*epsilon) + 89*f_3/(10368*epsilon**2) + 71*f_5/(4320*epsilon**2) - 23327/(1244160*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + pi**4/(43200*epsilon**3) + 77/(5760*epsilon**3) + f_3/(360*epsilon**4) - 53/(8640*epsilon**4) + 1/(480*epsilon**5)","31997":"-23*f_3**2/(17280*epsilon) - 83*f_3/(9216*epsilon) - 167*f_5/(11520*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(816480*epsilon) + 103*pi**4/(2488320*epsilon) + 108467/(9953280*epsilon) + 89*f_3/(10368*epsilon**2) + 71*f_5/(4320*epsilon**2) - 23327/(1244160*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + pi**4/(43200*epsilon**3) + 77/(5760*epsilon**3) + f_3/(360*epsilon**4) - 53/(8640*epsilon**4) + 1/(480*epsilon**5)","31998":"-8*f_3**2/(45*epsilon) + 131*f_3*f_5/(540*epsilon) - pi**4*f_3/(1350*epsilon) - 2*f_3_5/(5*epsilon) + 7*f_7/(30*epsilon) + 3313*pi**8/(102060000*epsilon) + 2*f_3**2/(9*epsilon**2) - 35*f_7/(108*epsilon**2)","31999":"-8*f_3**2/(45*epsilon) + 131*f_3*f_5/(540*epsilon) - pi**4*f_3/(1350*epsilon) - 2*f_3_5/(5*epsilon) + 7*f_7/(30*epsilon) + 3313*pi**8/(102060000*epsilon) + 2*f_3**2/(9*epsilon**2) - 35*f_7/(108*epsilon**2)","32000":"-f_3/(103680*epsilon) - 2507/(2799360*epsilon) - pi**4/(311040*epsilon) + f_3/(8640*epsilon**2) + pi**4/(103680*epsilon**2) + 3361/(1866240*epsilon**2) - f_3/(864*epsilon**3) + 889/(622080*epsilon**3) + 221/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(360*epsilon**6)","32001":"-f_3/(103680*epsilon) - 2507/(2799360*epsilon) - pi**4/(311040*epsilon) + f_3/(8640*epsilon**2) + pi**4/(103680*epsilon**2) + 3361/(1866240*epsilon**2) - f_3/(864*epsilon**3) + 889/(622080*epsilon**3) + 221/(51840*epsilon**4) - 29/(4320*epsilon**5) + 1/(360*epsilon**6)","32002":"29*f_3**2/(2160*epsilon) - 48703*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) + 1891*f_5/(9720*epsilon) + 16*f_7/(135*epsilon) - 271*pi**4/(518400*epsilon) + 13*pi**6/(163296*epsilon) - 5*f_3**2/(216*epsilon**2) + 9*f_3/(32*epsilon**2) - 55*f_5/(216*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 7*pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 5*f_5/(54*epsilon**3)","32003":"-f_3**2/(180*epsilon) + 8027*f_3/(622080*epsilon) + 107*f_5/(8640*epsilon) - 6703/(373248*epsilon) - 11*pi**6/(1088640*epsilon) + 79*pi**4/(2073600*epsilon) - 61*f_3/(3456*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(518400*epsilon**2) + 55/(3456*epsilon**2) + f_3/(80*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","32004":"-f_3**2/(180*epsilon) + 8027*f_3/(622080*epsilon) + 107*f_5/(8640*epsilon) - 6703/(373248*epsilon) - 11*pi**6/(1088640*epsilon) + 79*pi**4/(2073600*epsilon) - 61*f_3/(3456*epsilon**2) + f_5/(1440*epsilon**2) - pi**4/(518400*epsilon**2) + 55/(3456*epsilon**2) + f_3/(80*epsilon**3) - 17/(2160*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","32005":"17*f_3**2/(4320*epsilon) - 2159*f_3/(77760*epsilon) - 629*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 13*pi**6/(6531840*epsilon) - pi**4/(777600*epsilon) + 957839/(29859840*epsilon) + 211*f_3/(10368*epsilon**2) + 29*f_5/(2160*epsilon**2) - 13859/(414720*epsilon**2) - pi**4/(23040*epsilon**2) - f_3/(192*epsilon**3) + pi**4/(86400*epsilon**3) + 637/(51840*epsilon**3) + f_3/(720*epsilon**4) - 1/(320*epsilon**4) + 1/(1440*epsilon**5)","32006":"17*f_3**2/(4320*epsilon) - 2159*f_3/(77760*epsilon) - 629*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 13*pi**6/(6531840*epsilon) - pi**4/(777600*epsilon) + 957839/(29859840*epsilon) + 211*f_3/(10368*epsilon**2) + 29*f_5/(2160*epsilon**2) - 13859/(414720*epsilon**2) - pi**4/(23040*epsilon**2) - f_3/(192*epsilon**3) + pi**4/(86400*epsilon**3) + 637/(51840*epsilon**3) + f_3/(720*epsilon**4) - 1/(320*epsilon**4) + 1/(1440*epsilon**5)","32007":"-31*f_3**2/(4320*epsilon) - 1841*f_3/(77760*epsilon) - pi**4*f_3/(64800*epsilon) + f_5/(15552*epsilon) + 61*f_7/(432*epsilon) - 335/(2592*epsilon) - 43*pi**4/(259200*epsilon) + 19*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) - 35*f_3/(432*epsilon**2) + 53*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + 13*pi**4/(64800*epsilon**2) + 373/(12960*epsilon**2) + 13*f_3/(540*epsilon**3) - 5*f_5/(108*epsilon**3) + 1/(54*epsilon**3) - 1/(180*epsilon**4)","32008":"-7*f_3/(19440*epsilon) - pi**4/(622080*epsilon) + 1378627/(806215680*epsilon) + 139*f_3/(103680*epsilon**2) - 37603/(6718464*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(864*epsilon**3) + 26903/(5598720*epsilon**3) - 331/(116640*epsilon**4) + 17/(12960*epsilon**5) - 1/(3240*epsilon**6)","32009":"-7*f_3/(19440*epsilon) - pi**4/(622080*epsilon) + 1378627/(806215680*epsilon) + 139*f_3/(103680*epsilon**2) - 37603/(6718464*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(864*epsilon**3) + 26903/(5598720*epsilon**3) - 331/(116640*epsilon**4) + 17/(12960*epsilon**5) - 1/(3240*epsilon**6)","32010":"-1669*f_3/(622080*epsilon) - 83*f_5/(17280*epsilon) + 17*pi**4/(3110400*epsilon) + 3144107/(268738560*epsilon) - 29*f_3/(51840*epsilon**2) - 113789/(16796160*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 883/(699840*epsilon**3) + 53/(15552*epsilon**4) - 25/(7776*epsilon**5) + 1/(810*epsilon**6)","32011":"1327*f_3/(933120*epsilon) - f_5/(12960*epsilon) - 1669/(622080*epsilon) + pi**4/(207360*epsilon) - 1837*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(69120*epsilon**2) + 1031/(103680*epsilon**2) + 53*f_3/(5184*epsilon**3) - 4123/(311040*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 29/(4320*epsilon**4) - 1/(720*epsilon**5)","32012":"1327*f_3/(933120*epsilon) - f_5/(12960*epsilon) - 1669/(622080*epsilon) + pi**4/(207360*epsilon) - 1837*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) - pi**4/(69120*epsilon**2) + 1031/(103680*epsilon**2) + 53*f_3/(5184*epsilon**3) - 4123/(311040*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 29/(4320*epsilon**4) - 1/(720*epsilon**5)","32013":"-17*f_3**2/(864*epsilon) + 3769*f_3/(186624*epsilon) - 7*f_5/(8640*epsilon) - 1331*pi**4/(9331200*epsilon) - pi**6/(408240*epsilon) + 192023/(11197440*epsilon) + 2563*f_3/(38880*epsilon**2) - f_5/(240*epsilon**2) - 12193/(124416*epsilon**2) + pi**4/(6480*epsilon**2) - 17*f_3/(324*epsilon**3) - pi**4/(32400*epsilon**3) + 2593/(38880*epsilon**3) + 2*f_3/(135*epsilon**4) - 37/(2160*epsilon**4) + 1/(540*epsilon**5)","32014":"59*f_3**2/(4320*epsilon) - 37*f_3/(103680*epsilon) - 751*f_5/(12960*epsilon) + pi**6/(326592*epsilon) + 37*pi**4/(1036800*epsilon) + 40999/(1244160*epsilon) - f_3**2/(60*epsilon**2) - 11*f_3/(576*epsilon**2) + 47*f_5/(432*epsilon**2) - 5933/(103680*epsilon**2) - pi**4/(17280*epsilon**2) + f_3/(36*epsilon**3) - 5*f_5/(72*epsilon**3) + 143/(4320*epsilon**3) - 1/(180*epsilon**4)","32015":"59*f_3**2/(4320*epsilon) - 37*f_3/(103680*epsilon) - 751*f_5/(12960*epsilon) + pi**6/(326592*epsilon) + 37*pi**4/(1036800*epsilon) + 40999/(1244160*epsilon) - f_3**2/(60*epsilon**2) - 11*f_3/(576*epsilon**2) + 47*f_5/(432*epsilon**2) - 5933/(103680*epsilon**2) - pi**4/(17280*epsilon**2) + f_3/(36*epsilon**3) - 5*f_5/(72*epsilon**3) + 143/(4320*epsilon**3) - 1/(180*epsilon**4)","32016":"-7*f_3**2/(2880*epsilon) + 583*f_3/(23040*epsilon) + 119*f_5/(3456*epsilon) - 49*f_7/(1920*epsilon) - 19589/(622080*epsilon) - pi**6/(272160*epsilon) + 59*pi**4/(6220800*epsilon) - 1007*f_3/(51840*epsilon**2) - 11*f_5/(480*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 7373/(155520*epsilon**2) + 13*f_3/(720*epsilon**3) - 5/(216*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","32017":"-7*f_3**2/(2880*epsilon) + 583*f_3/(23040*epsilon) + 119*f_5/(3456*epsilon) - 49*f_7/(1920*epsilon) - 19589/(622080*epsilon) - pi**6/(272160*epsilon) + 59*pi**4/(6220800*epsilon) - 1007*f_3/(51840*epsilon**2) - 11*f_5/(480*epsilon**2) + 23*pi**4/(518400*epsilon**2) + 7373/(155520*epsilon**2) + 13*f_3/(720*epsilon**3) - 5/(216*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","32018":"-f_3**2/(540*epsilon) + 581*f_3/(311040*epsilon) + 17*f_5/(5760*epsilon) - 13*pi**6/(3265920*epsilon) - 11*pi**4/(3110400*epsilon) + 13517/(11197440*epsilon) - 223*f_3/(25920*epsilon**2) + 13*f_5/(2160*epsilon**2) - pi**4/(28800*epsilon**2) + 30307/(3732480*epsilon**2) - f_3/(240*epsilon**3) + 19/(62208*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 143/(25920*epsilon**4) + 1/(432*epsilon**5)","32019":"f_3**2/(432*epsilon) - 41*f_3/(11520*epsilon) + 67*f_5/(8640*epsilon) - 30211/(4478976*epsilon) - 241*pi**4/(4147200*epsilon) + pi**6/(163296*epsilon) + 47*f_3/(6912*epsilon**2) - f_5/(108*epsilon**2) - 47363/(14929920*epsilon**2) + pi**4/(17280*epsilon**2) - 3581/(622080*epsilon**3) + 7/(2592*epsilon**4) + 43/(4320*epsilon**5) - 1/(144*epsilon**6)","32020":"f_3**2/(432*epsilon) - 41*f_3/(11520*epsilon) + 67*f_5/(8640*epsilon) - 30211/(4478976*epsilon) - 241*pi**4/(4147200*epsilon) + pi**6/(163296*epsilon) + 47*f_3/(6912*epsilon**2) - f_5/(108*epsilon**2) - 47363/(14929920*epsilon**2) + pi**4/(17280*epsilon**2) - 3581/(622080*epsilon**3) + 7/(2592*epsilon**4) + 43/(4320*epsilon**5) - 1/(144*epsilon**6)","32021":"43*f_3**2/(4320*epsilon) - 19529*f_3/(311040*epsilon) + pi**4*f_3/(129600*epsilon) + 5111*f_5/(77760*epsilon) - f_7/(72*epsilon) - pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) - 17*f_3**2/(2160*epsilon**2) + 787*f_3/(8640*epsilon**2) - 41*f_5/(432*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","32022":"43*f_3**2/(4320*epsilon) - 19529*f_3/(311040*epsilon) + pi**4*f_3/(129600*epsilon) + 5111*f_5/(77760*epsilon) - f_7/(72*epsilon) - pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) - 17*f_3**2/(2160*epsilon**2) + 787*f_3/(8640*epsilon**2) - 41*f_5/(432*epsilon**2) - pi**6/(163296*epsilon**2) + 7*pi**4/(259200*epsilon**2) - 49*f_3/(1080*epsilon**3) + 7*f_5/(108*epsilon**3)","32023":"-f_3**2/(192*epsilon) + 167*f_3/(7680*epsilon) + 193*f_5/(17280*epsilon) - 197089/(3732480*epsilon) + 529*pi**4/(6220800*epsilon) + pi**6/(77760*epsilon) + 509*f_3/(51840*epsilon**2) - 3*f_5/(160*epsilon**2) - 101*pi**4/(518400*epsilon**2) + 2087/(103680*epsilon**2) - 7*f_3/(240*epsilon**3) + pi**4/(10800*epsilon**3) + 937/(51840*epsilon**3) + f_3/(90*epsilon**4) - 59/(4320*epsilon**4) + 1/(360*epsilon**5)","32024":"f_3**2/(432*epsilon) + 209*f_3/(8640*epsilon) - 239*f_5/(17280*epsilon) - 2421211/(134369280*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(518400*epsilon) - 121*f_3/(2880*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(86400*epsilon**2) + 378871/(11197440*epsilon**2) + 3*f_3/(160*epsilon**3) - 37037/(1866240*epsilon**3) + 79/(31104*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","32025":"f_3**2/(432*epsilon) + 209*f_3/(8640*epsilon) - 239*f_5/(17280*epsilon) - 2421211/(134369280*epsilon) - pi**6/(326592*epsilon) + 13*pi**4/(518400*epsilon) - 121*f_3/(2880*epsilon**2) + f_5/(54*epsilon**2) + pi**4/(86400*epsilon**2) + 378871/(11197440*epsilon**2) + 3*f_3/(160*epsilon**3) - 37037/(1866240*epsilon**3) + 79/(31104*epsilon**4) + 31/(12960*epsilon**5) - 1/(1080*epsilon**6)","32026":"-f_3/(320*epsilon) - f_5/(1920*epsilon) - 31*pi**4/(1382400*epsilon) + 71369/(13436928*epsilon) + 67*f_3/(34560*epsilon**2) - 169481/(44789760*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) - 1747/(373248*epsilon**3) + 59/(38880*epsilon**4) + 181/(12960*epsilon**5) - 23/(2160*epsilon**6)","32027":"-f_3/(320*epsilon) - f_5/(1920*epsilon) - 31*pi**4/(1382400*epsilon) + 71369/(13436928*epsilon) + 67*f_3/(34560*epsilon**2) - 169481/(44789760*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) - 1747/(373248*epsilon**3) + 59/(38880*epsilon**4) + 181/(12960*epsilon**5) - 23/(2160*epsilon**6)","32028":"-641*f_3/(622080*epsilon) + f_5/(103680*epsilon) + 29*pi**4/(6220800*epsilon) + 1337941/(806215680*epsilon) - f_3/(5184*epsilon**2) - 242017/(67184640*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(1080*epsilon**3) + 5065/(2239488*epsilon**3) + 1759/(933120*epsilon**4) - 403/(77760*epsilon**5) + 19/(6480*epsilon**6)","32029":"-641*f_3/(622080*epsilon) + f_5/(103680*epsilon) + 29*pi**4/(6220800*epsilon) + 1337941/(806215680*epsilon) - f_3/(5184*epsilon**2) - 242017/(67184640*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + f_3/(1080*epsilon**3) + 5065/(2239488*epsilon**3) + 1759/(933120*epsilon**4) - 403/(77760*epsilon**5) + 19/(6480*epsilon**6)","32030":"-f_3**2/(864*epsilon) - 323*f_3/(103680*epsilon) - 7*f_5/(1080*epsilon) - 53*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 1762879/(134369280*epsilon) + f_3/(270*epsilon**2) - f_5/(108*epsilon**2) - 69163/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(240*epsilon**3) - 24937/(1866240*epsilon**3) + 155/(31104*epsilon**4) + 19/(2592*epsilon**5) - 1/(216*epsilon**6)","32031":"-f_3**2/(864*epsilon) - 323*f_3/(103680*epsilon) - 7*f_5/(1080*epsilon) - 53*pi**4/(1036800*epsilon) + pi**6/(163296*epsilon) + 1762879/(134369280*epsilon) + f_3/(270*epsilon**2) - f_5/(108*epsilon**2) - 69163/(11197440*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(240*epsilon**3) - 24937/(1866240*epsilon**3) + 155/(31104*epsilon**4) + 19/(2592*epsilon**5) - 1/(216*epsilon**6)","32032":"-f_3**2/(1152*epsilon) + f_3/(51840*epsilon) + 37*f_5/(8640*epsilon) - 15697/(2488320*epsilon) + pi**6/(544320*epsilon) + 17*pi**4/(777600*epsilon) - 7*f_3/(1620*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 8203/(1244160*epsilon**2) - 7*f_3/(1440*epsilon**3) - 23/(69120*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 73/(17280*epsilon**4) + 1/(480*epsilon**5)","32033":"-f_3**2/(1152*epsilon) + f_3/(51840*epsilon) + 37*f_5/(8640*epsilon) - 15697/(2488320*epsilon) + pi**6/(544320*epsilon) + 17*pi**4/(777600*epsilon) - 7*f_3/(1620*epsilon**2) + f_5/(720*epsilon**2) - 7*pi**4/(172800*epsilon**2) + 8203/(1244160*epsilon**2) - 7*f_3/(1440*epsilon**3) - 23/(69120*epsilon**3) + pi**4/(43200*epsilon**3) + f_3/(360*epsilon**4) - 73/(17280*epsilon**4) + 1/(480*epsilon**5)","32034":"41*f_3/(31104*epsilon) - 4883/(80621568*epsilon) + pi**4/(1555200*epsilon) - 223*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 401/(1679616*epsilon**2) + f_3/(480*epsilon**3) + 12497/(5598720*epsilon**3) - 1351/(466560*epsilon**4) + 19/(12960*epsilon**5) - 1/(3240*epsilon**6)","32035":"41*f_3/(31104*epsilon) - 4883/(80621568*epsilon) + pi**4/(1555200*epsilon) - 223*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 401/(1679616*epsilon**2) + f_3/(480*epsilon**3) + 12497/(5598720*epsilon**3) - 1351/(466560*epsilon**4) + 19/(12960*epsilon**5) - 1/(3240*epsilon**6)","32036":"197*f_3/(34560*epsilon) + 53*f_5/(8640*epsilon) - 445067/(44789760*epsilon) + pi**4/(24300*epsilon) - 67*f_3/(25920*epsilon**2) - pi**4/(64800*epsilon**2) + 9323/(8398080*epsilon**2) - f_3/(540*epsilon**3) + 1397/(699840*epsilon**3) + 121/(38880*epsilon**4) - 73/(19440*epsilon**5) + 1/(810*epsilon**6)","32037":"1097*f_3/(311040*epsilon) + f_5/(1728*epsilon) - 82849/(120932352*epsilon) + 83*pi**4/(18662400*epsilon) - 269*f_3/(77760*epsilon**2) - 221899/(403107840*epsilon**2) - pi**4/(518400*epsilon**2) + f_3/(1080*epsilon**3) + 8801/(5598720*epsilon**3) - 749/(699840*epsilon**4) + 41/(116640*epsilon**5) - 1/(19440*epsilon**6)","32038":"17*f_3**2/(1440*epsilon) + 289*f_3/(13824*epsilon) - 1111*f_5/(17280*epsilon) + 29*pi**4/(6220800*epsilon) + pi**6/(120960*epsilon) + 122533/(7464960*epsilon) + 271*f_3/(25920*epsilon**2) + 19*f_5/(1440*epsilon**2) - 11*pi**4/(86400*epsilon**2) - 1057/(103680*epsilon**2) - 11*f_3/(720*epsilon**3) + pi**4/(21600*epsilon**3) + 287/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","32039":"17*f_3**2/(1440*epsilon) + 289*f_3/(13824*epsilon) - 1111*f_5/(17280*epsilon) + 29*pi**4/(6220800*epsilon) + pi**6/(120960*epsilon) + 122533/(7464960*epsilon) + 271*f_3/(25920*epsilon**2) + 19*f_5/(1440*epsilon**2) - 11*pi**4/(86400*epsilon**2) - 1057/(103680*epsilon**2) - 11*f_3/(720*epsilon**3) + pi**4/(21600*epsilon**3) + 287/(25920*epsilon**3) + f_3/(180*epsilon**4) - 13/(1440*epsilon**4) + 1/(360*epsilon**5)","32040":"-593*f_3/(373248*epsilon) - 59*f_5/(51840*epsilon) + 473171/(806215680*epsilon) + 23*pi**4/(3110400*epsilon) - 31*f_3/(103680*epsilon**2) - 13813/(13436928*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) + 8191/(11197440*epsilon**3) + 157/(116640*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","32041":"-593*f_3/(373248*epsilon) - 59*f_5/(51840*epsilon) + 473171/(806215680*epsilon) + 23*pi**4/(3110400*epsilon) - 31*f_3/(103680*epsilon**2) - 13813/(13436928*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) + 8191/(11197440*epsilon**3) + 157/(116640*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","32042":"-157*f_3/(41472*epsilon) - f_5/(5760*epsilon) - pi**4/(138240*epsilon) + 2509501/(806215680*epsilon) + 23*f_3/(4320*epsilon**2) - 2675/(3359232*epsilon**2) - f_3/(576*epsilon**3) - 27559/(11197440*epsilon**3) + 2029/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","32043":"-157*f_3/(41472*epsilon) - f_5/(5760*epsilon) - pi**4/(138240*epsilon) + 2509501/(806215680*epsilon) + 23*f_3/(4320*epsilon**2) - 2675/(3359232*epsilon**2) - f_3/(576*epsilon**3) - 27559/(11197440*epsilon**3) + 2029/(933120*epsilon**4) - 67/(77760*epsilon**5) + 1/(6480*epsilon**6)","32044":"-493*f_3/(207360*epsilon) + 7*f_5/(25920*epsilon) + 13*pi**4/(2073600*epsilon) + 1136159/(268738560*epsilon) + 7*f_3/(2160*epsilon**2) - 108659/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(2880*epsilon**3) + 449/(414720*epsilon**3) + 163/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","32045":"-493*f_3/(207360*epsilon) + 7*f_5/(25920*epsilon) + 13*pi**4/(2073600*epsilon) + 1136159/(268738560*epsilon) + 7*f_3/(2160*epsilon**2) - 108659/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(2880*epsilon**3) + 449/(414720*epsilon**3) + 163/(103680*epsilon**4) - 13/(8640*epsilon**5) + 1/(2160*epsilon**6)","32046":"3293*f_3/(1866240*epsilon) - 103*pi**4/(18662400*epsilon) + 452711/(403107840*epsilon) - 31*f_3/(38880*epsilon**2) - 593693/(201553920*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) + 19607/(5598720*epsilon**3) - 3497/(1399680*epsilon**4) + 41/(38880*epsilon**5) - 1/(4860*epsilon**6)","32047":"f_3**2/(864*epsilon) + 2219*f_3/(311040*epsilon) + 127*f_5/(51840*epsilon) - 313153/(22394880*epsilon) - 19*pi**4/(1866240*epsilon) + pi**6/(3265920*epsilon) - 487*f_3/(38880*epsilon**2) - f_5/(360*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 16799/(933120*epsilon**2) + 11*f_3/(2160*epsilon**3) - 2893/(311040*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 5/(1728*epsilon**4) - 1/(2160*epsilon**5)","32048":"-f_3/(34560*epsilon) + 14467/(1209323520*epsilon) - 61403/(201553920*epsilon**2) + 223/(209952*epsilon**3) - 2429/(1399680*epsilon**4) + 17/(11664*epsilon**5) - 1/(1944*epsilon**6)","32049":"7*f_3**2/(4320*epsilon) - 277*f_3/(51840*epsilon) + 41*f_5/(34560*epsilon) - 23*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) + 275881/(44789760*epsilon) + f_3/(576*epsilon**2) - f_5/(108*epsilon**2) + 19871/(14929920*epsilon**2) + pi**4/(12800*epsilon**2) + 7*f_3/(2880*epsilon**3) - 61/(9720*epsilon**3) + 19/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32050":"7*f_3**2/(4320*epsilon) - 277*f_3/(51840*epsilon) + 41*f_5/(34560*epsilon) - 23*pi**4/(259200*epsilon) + pi**6/(163296*epsilon) + 275881/(44789760*epsilon) + f_3/(576*epsilon**2) - f_5/(108*epsilon**2) + 19871/(14929920*epsilon**2) + pi**4/(12800*epsilon**2) + 7*f_3/(2880*epsilon**3) - 61/(9720*epsilon**3) + 19/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32051":"-f_3**2/(4320*epsilon) + 2347*f_3/(207360*epsilon) - 601*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 49*pi**4/(691200*epsilon) + pi**6/(326592*epsilon) + 1515413/(67184640*epsilon) + 289*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) - 1326439/(44789760*epsilon**2) + 37*pi**4/(345600*epsilon**2) - 43*f_3/(2880*epsilon**3) + 27281/(1866240*epsilon**3) - 71/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","32052":"-f_3**2/(4320*epsilon) + 2347*f_3/(207360*epsilon) - 601*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 49*pi**4/(691200*epsilon) + pi**6/(326592*epsilon) + 1515413/(67184640*epsilon) + 289*f_3/(17280*epsilon**2) - f_5/(216*epsilon**2) - 1326439/(44789760*epsilon**2) + 37*pi**4/(345600*epsilon**2) - 43*f_3/(2880*epsilon**3) + 27281/(1866240*epsilon**3) - 71/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","32053":"341*f_3/(103680*epsilon) + 451*f_5/(34560*epsilon) - 468577/(26873856*epsilon) + 17*pi**4/(1382400*epsilon) + 167*f_3/(34560*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 46531/(5598720*epsilon**2) - 17*f_3/(2880*epsilon**3) + 13439/(1866240*epsilon**3) - 1421/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","32054":"341*f_3/(103680*epsilon) + 451*f_5/(34560*epsilon) - 468577/(26873856*epsilon) + 17*pi**4/(1382400*epsilon) + 167*f_3/(34560*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 46531/(5598720*epsilon**2) - 17*f_3/(2880*epsilon**3) + 13439/(1866240*epsilon**3) - 1421/(155520*epsilon**4) + 113/(12960*epsilon**5) - 1/(216*epsilon**6)","32055":"7*f_3**2/(4320*epsilon) + 42923*f_3/(622080*epsilon) - 409*f_5/(6912*epsilon) - 1505977/(67184640*epsilon) - pi**6/(81648*epsilon) + 43*pi**4/(414720*epsilon) - 1241*f_3/(17280*epsilon**2) + 23*f_5/(432*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 1571561/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 28159/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","32056":"7*f_3**2/(4320*epsilon) + 42923*f_3/(622080*epsilon) - 409*f_5/(6912*epsilon) - 1505977/(67184640*epsilon) - pi**6/(81648*epsilon) + 43*pi**4/(414720*epsilon) - 1241*f_3/(17280*epsilon**2) + 23*f_5/(432*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 1571561/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 28159/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","32057":"169*f_3/(34560*epsilon) + f_5/(576*epsilon) - 193753/(67184640*epsilon) + pi**4/(129600*epsilon) - 49*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 4531/(4199040*epsilon**2) - f_3/(1440*epsilon**3) + 49/(139968*epsilon**3) + 23/(5760*epsilon**4) - 103/(19440*epsilon**5) + 7/(3240*epsilon**6)","32058":"169*f_3/(34560*epsilon) + f_5/(576*epsilon) - 193753/(67184640*epsilon) + pi**4/(129600*epsilon) - 49*f_3/(17280*epsilon**2) - pi**4/(172800*epsilon**2) + 4531/(4199040*epsilon**2) - f_3/(1440*epsilon**3) + 49/(139968*epsilon**3) + 23/(5760*epsilon**4) - 103/(19440*epsilon**5) + 7/(3240*epsilon**6)","32059":"7*f_3**2/(1080*epsilon) + 3631*f_3/(103680*epsilon) - 1859*f_5/(34560*epsilon) - 59*pi**4/(1036800*epsilon) - pi**6/(326592*epsilon) + 579001/(44789760*epsilon) - 19*f_3/(540*epsilon**2) + 7*f_5/(216*epsilon**2) - 12241/(14929920*epsilon**2) + 7*pi**4/(69120*epsilon**2) + f_3/(192*epsilon**3) - 1273/(155520*epsilon**3) + 11/(10368*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32060":"7*f_3**2/(1080*epsilon) + 3631*f_3/(103680*epsilon) - 1859*f_5/(34560*epsilon) - 59*pi**4/(1036800*epsilon) - pi**6/(326592*epsilon) + 579001/(44789760*epsilon) - 19*f_3/(540*epsilon**2) + 7*f_5/(216*epsilon**2) - 12241/(14929920*epsilon**2) + 7*pi**4/(69120*epsilon**2) + f_3/(192*epsilon**3) - 1273/(155520*epsilon**3) + 11/(10368*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32061":"43*f_3/(19440*epsilon) - 17*f_5/(4320*epsilon) - 535949/(537477120*epsilon) + 19*pi**4/(4147200*epsilon) - 163*f_3/(34560*epsilon**2) + pi**4/(103680*epsilon**2) + 641657/(134369280*epsilon**2) + f_3/(864*epsilon**3) - 4439/(933120*epsilon**3) + 587/(233280*epsilon**4) - 29/(25920*epsilon**5) + 1/(3240*epsilon**6)","32062":"-f_3**2/(864*epsilon) + 289*f_3/(51840*epsilon) + 91*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(34560*epsilon) + 19453/(44789760*epsilon) + pi**6/(163296*epsilon) + 43*f_3/(8640*epsilon**2) - f_5/(108*epsilon**2) - pi**4/(38400*epsilon**2) + 46079/(14929920*epsilon**2) - f_3/(320*epsilon**3) - 229/(155520*epsilon**3) - 89/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32063":"-f_3**2/(864*epsilon) + 289*f_3/(51840*epsilon) + 91*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - pi**4/(34560*epsilon) + 19453/(44789760*epsilon) + pi**6/(163296*epsilon) + 43*f_3/(8640*epsilon**2) - f_5/(108*epsilon**2) - pi**4/(38400*epsilon**2) + 46079/(14929920*epsilon**2) - f_3/(320*epsilon**3) - 229/(155520*epsilon**3) - 89/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32064":"-43*f_3**2/(8640*epsilon) - 2087*f_3/(124416*epsilon) - 169*f_5/(2880*epsilon) - 13*pi**4/(6220800*epsilon) + pi**6/(653184*epsilon) + 144383/(1658880*epsilon) + 3013*f_3/(51840*epsilon**2) + 143*f_5/(4320*epsilon**2) - 19553/(207360*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 19*f_3/(480*epsilon**3) + pi**4/(14400*epsilon**3) + 1081/(25920*epsilon**3) + f_3/(120*epsilon**4) - 47/(4320*epsilon**4) + 1/(720*epsilon**5)","32065":"-43*f_3**2/(8640*epsilon) - 2087*f_3/(124416*epsilon) - 169*f_5/(2880*epsilon) - 13*pi**4/(6220800*epsilon) + pi**6/(653184*epsilon) + 144383/(1658880*epsilon) + 3013*f_3/(51840*epsilon**2) + 143*f_5/(4320*epsilon**2) - 19553/(207360*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 19*f_3/(480*epsilon**3) + pi**4/(14400*epsilon**3) + 1081/(25920*epsilon**3) + f_3/(120*epsilon**4) - 47/(4320*epsilon**4) + 1/(720*epsilon**5)","32066":"f_3**2/(4320*epsilon) + 2081*f_3/(51840*epsilon) - 1669*f_5/(34560*epsilon) - pi**4/(28800*epsilon) - pi**6/(326592*epsilon) + 72269/(8957952*epsilon) - 283*f_3/(8640*epsilon**2) + 7*f_5/(216*epsilon**2) - 2593/(14929920*epsilon**2) + pi**4/(12800*epsilon**2) + 7*f_3/(2880*epsilon**3) - 113/(19440*epsilon**3) + 19/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32067":"f_3**2/(4320*epsilon) + 2081*f_3/(51840*epsilon) - 1669*f_5/(34560*epsilon) - pi**4/(28800*epsilon) - pi**6/(326592*epsilon) + 72269/(8957952*epsilon) - 283*f_3/(8640*epsilon**2) + 7*f_5/(216*epsilon**2) - 2593/(14929920*epsilon**2) + pi**4/(12800*epsilon**2) + 7*f_3/(2880*epsilon**3) - 113/(19440*epsilon**3) + 19/(51840*epsilon**4) + 7/(2160*epsilon**5) - 1/(720*epsilon**6)","32068":"41*f_3**2/(8640*epsilon) + 109*f_3/(77760*epsilon) - 1031*f_5/(17280*epsilon) + pi**6/(653184*epsilon) + 7*pi**4/(194400*epsilon) + 60083/(1244160*epsilon) + 337*f_3/(12960*epsilon**2) + 143*f_5/(4320*epsilon**2) - 5519/(103680*epsilon**2) - 7*pi**4/(64800*epsilon**2) - 7*f_3/(240*epsilon**3) + pi**4/(14400*epsilon**3) + 2869/(103680*epsilon**3) + f_3/(120*epsilon**4) - 79/(8640*epsilon**4) + 1/(720*epsilon**5)","32069":"-127*f_3**2/(1440*epsilon) - 1961*f_3/(6480*epsilon) - pi**4*f_3/(7200*epsilon) + 11383*f_5/(25920*epsilon) + 527*f_7/(17280*epsilon) + pi**6/(108864*epsilon) + pi**4/(7200*epsilon) + f_3**2/(15*epsilon**2) + 11*f_3/(45*epsilon**2) - 29*f_5/(72*epsilon**2) - pi**4/(2700*epsilon**2) + pi**6/(13608*epsilon**2) - 2*f_3/(45*epsilon**3) + f_5/(18*epsilon**3)","32070":"-13*f_3**2/(432*epsilon) - pi**4*f_3/(32400*epsilon) + 4963*f_3/(38880*epsilon) - 1187*f_5/(7776*epsilon) + 403*f_7/(8640*epsilon) - 29*pi**4/(129600*epsilon) + 5*pi**6/(163296*epsilon) + f_3**2/(27*epsilon**2) - 2*f_3/(15*epsilon**2) + 7*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) + pi**4/(3240*epsilon**2) + f_3/(27*epsilon**3) - f_5/(27*epsilon**3)","32071":"-71*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 2237*f_3/(31104*epsilon) - 2003*f_5/(31104*epsilon) + 13*f_7/(11520*epsilon) - pi**6/(93312*epsilon) + pi**4/(20736*epsilon) + 7*f_3**2/(432*epsilon**2) - 17*f_3/(160*epsilon**2) + 85*f_5/(864*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","32072":"-71*f_3**2/(8640*epsilon) - pi**4*f_3/(129600*epsilon) + 2237*f_3/(31104*epsilon) - 2003*f_5/(31104*epsilon) + 13*f_7/(11520*epsilon) - pi**6/(93312*epsilon) + pi**4/(20736*epsilon) + 7*f_3**2/(432*epsilon**2) - 17*f_3/(160*epsilon**2) + 85*f_5/(864*epsilon**2) - pi**4/(25920*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(108*epsilon**3) - 7*f_5/(108*epsilon**3)","32073":"f_3**2/(864*epsilon) + 13*f_3/(34560*epsilon) + 13*f_5/(5760*epsilon) - 550697/(134369280*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(326592*epsilon) - 59*f_3/(2160*epsilon**2) + f_5/(108*epsilon**2) + pi**4/(34560*epsilon**2) + 202349/(11197440*epsilon**2) + f_3/(48*epsilon**3) - 9653/(373248*epsilon**3) + 1207/(155520*epsilon**4) + 19/(2592*epsilon**5) - 1/(216*epsilon**6)","32074":"f_3**2/(864*epsilon) + 13*f_3/(34560*epsilon) + 13*f_5/(5760*epsilon) - 550697/(134369280*epsilon) - 11*pi**4/(345600*epsilon) + pi**6/(326592*epsilon) - 59*f_3/(2160*epsilon**2) + f_5/(108*epsilon**2) + pi**4/(34560*epsilon**2) + 202349/(11197440*epsilon**2) + f_3/(48*epsilon**3) - 9653/(373248*epsilon**3) + 1207/(155520*epsilon**4) + 19/(2592*epsilon**5) - 1/(216*epsilon**6)","32075":"-71*f_3**2/(8640*epsilon) - 14423*f_3/(933120*epsilon) + 733*f_5/(17280*epsilon) - 248363/(11197440*epsilon) - 47*pi**4/(1866240*epsilon) + 43*pi**6/(3265920*epsilon) + 52*f_3/(1215*epsilon**2) - 47*f_5/(2160*epsilon**2) - 6497/(155520*epsilon**2) + pi**4/(25920*epsilon**2) - 47*f_3/(648*epsilon**3) - pi**4/(64800*epsilon**3) + 13871/(155520*epsilon**3) + 19*f_3/(540*epsilon**4) - 19/(480*epsilon**4) + 7/(1080*epsilon**5)","32076":"-71*f_3**2/(8640*epsilon) - 14423*f_3/(933120*epsilon) + 733*f_5/(17280*epsilon) - 248363/(11197440*epsilon) - 47*pi**4/(1866240*epsilon) + 43*pi**6/(3265920*epsilon) + 52*f_3/(1215*epsilon**2) - 47*f_5/(2160*epsilon**2) - 6497/(155520*epsilon**2) + pi**4/(25920*epsilon**2) - 47*f_3/(648*epsilon**3) - pi**4/(64800*epsilon**3) + 13871/(155520*epsilon**3) + 19*f_3/(540*epsilon**4) - 19/(480*epsilon**4) + 7/(1080*epsilon**5)","32077":"-1439*f_3/(311040*epsilon) - 5*f_5/(1152*epsilon) + pi**4/(388800*epsilon) + 7045/(746496*epsilon) + 367*f_3/(51840*epsilon**2) + 23*f_5/(2880*epsilon**2) - 15467/(1244160*epsilon**2) - 11*pi**4/(259200*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 641/(69120*epsilon**3) + f_3/(180*epsilon**4) - 113/(17280*epsilon**4) + 1/(480*epsilon**5)","32078":"-1439*f_3/(311040*epsilon) - 5*f_5/(1152*epsilon) + pi**4/(388800*epsilon) + 7045/(746496*epsilon) + 367*f_3/(51840*epsilon**2) + 23*f_5/(2880*epsilon**2) - 15467/(1244160*epsilon**2) - 11*pi**4/(259200*epsilon**2) - 19*f_3/(1440*epsilon**3) + pi**4/(21600*epsilon**3) + 641/(69120*epsilon**3) + f_3/(180*epsilon**4) - 113/(17280*epsilon**4) + 1/(480*epsilon**5)","32079":"-121*f_3**2/(34560*epsilon) - 2039*f_3/(51840*epsilon) - pi**4*f_3/(172800*epsilon) + 11953*f_5/(207360*epsilon) - 53*f_7/(5760*epsilon) + pi**4/(172800*epsilon) + pi**6/(373248*epsilon) + 23*f_3**2/(2880*epsilon**2) + 31*f_3/(480*epsilon**2) - 293*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) - 7*f_3/(180*epsilon**3) + 7*f_5/(144*epsilon**3)","32080":"-121*f_3**2/(34560*epsilon) - 2039*f_3/(51840*epsilon) - pi**4*f_3/(172800*epsilon) + 11953*f_5/(207360*epsilon) - 53*f_7/(5760*epsilon) + pi**4/(172800*epsilon) + pi**6/(373248*epsilon) + 23*f_3**2/(2880*epsilon**2) + 31*f_3/(480*epsilon**2) - 293*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(43200*epsilon**2) - 7*f_3/(180*epsilon**3) + 7*f_5/(144*epsilon**3)","32081":"-119*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 29*pi**4/(74649600*epsilon) + 16453/(1612431360*epsilon) - 161*f_3/(622080*epsilon**2) - 121249/(100776960*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 31655/(13436928*epsilon**3) - 13/(7680*epsilon**4) + 319/(466560*epsilon**5) - 1/(7776*epsilon**6)","32082":"-119*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 29*pi**4/(74649600*epsilon) + 16453/(1612431360*epsilon) - 161*f_3/(622080*epsilon**2) - 121249/(100776960*epsilon**2) - pi**4/(6220800*epsilon**2) + 7*f_3/(25920*epsilon**3) + 31655/(13436928*epsilon**3) - 13/(7680*epsilon**4) + 319/(466560*epsilon**5) - 1/(7776*epsilon**6)","32083":"-271*f_3/(622080*epsilon) + 29*pi**4/(6220800*epsilon) + 538573/(89579520*epsilon) - 19*f_3/(25920*epsilon**2) - 197077/(25194240*epsilon**2) - pi**4/(518400*epsilon**2) + f_3/(2880*epsilon**3) + 151091/(33592320*epsilon**3) - 311/(186624*epsilon**4) + 19/(46656*epsilon**5) - 1/(19440*epsilon**6)","32084":"-23*f_3/(77760*epsilon) - 7*f_5/(207360*epsilon) - 3925789/(1612431360*epsilon) - 19*pi**4/(18662400*epsilon) + 61*f_3/(311040*epsilon**2) + pi**4/(1244160*epsilon**2) + 280247/(161243136*epsilon**2) + f_3/(10368*epsilon**3) + 8861/(8398080*epsilon**3) - 3931/(1866240*epsilon**4) + 317/(233280*epsilon**5) - 7/(19440*epsilon**6)","32085":"-23*f_3/(77760*epsilon) - 7*f_5/(207360*epsilon) - 3925789/(1612431360*epsilon) - 19*pi**4/(18662400*epsilon) + 61*f_3/(311040*epsilon**2) + pi**4/(1244160*epsilon**2) + 280247/(161243136*epsilon**2) + f_3/(10368*epsilon**3) + 8861/(8398080*epsilon**3) - 3931/(1866240*epsilon**4) + 317/(233280*epsilon**5) - 7/(19440*epsilon**6)","32086":"-97*f_3/(1244160*epsilon) + 7*f_5/(622080*epsilon) - 2247853/(4837294080*epsilon) + 17*pi**4/(111974400*epsilon) + 319*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 917051/(604661760*epsilon**2) - 7*f_3/(77760*epsilon**3) - 38591/(25194240*epsilon**3) + 947/(1119744*epsilon**4) - 97/(349920*epsilon**5) + 1/(23328*epsilon**6)","32087":"-97*f_3/(1244160*epsilon) + 7*f_5/(622080*epsilon) - 2247853/(4837294080*epsilon) + 17*pi**4/(111974400*epsilon) + 319*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 917051/(604661760*epsilon**2) - 7*f_3/(77760*epsilon**3) - 38591/(25194240*epsilon**3) + 947/(1119744*epsilon**4) - 97/(349920*epsilon**5) + 1/(23328*epsilon**6)","32088":"-f_3**2/(25920*epsilon) - 1451*f_3/(1244160*epsilon) + 121*f_5/(51840*epsilon) - 1292839/(1612431360*epsilon) - pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 101*f_3/(25920*epsilon**2) - 5*f_5/(2592*epsilon**2) - 50503/(26873856*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 5191/(2239488*epsilon**3) + 83/(466560*epsilon**4) - 23/(15552*epsilon**5) + 1/(1620*epsilon**6)","32089":"-f_3**2/(25920*epsilon) - 1451*f_3/(1244160*epsilon) + 121*f_5/(51840*epsilon) - 1292839/(1612431360*epsilon) - pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 101*f_3/(25920*epsilon**2) - 5*f_5/(2592*epsilon**2) - 50503/(26873856*epsilon**2) - pi**4/(172800*epsilon**2) - 11*f_3/(8640*epsilon**3) + 5191/(2239488*epsilon**3) + 83/(466560*epsilon**4) - 23/(15552*epsilon**5) + 1/(1620*epsilon**6)","32090":"-17*f_3**2/(10368*epsilon) + 108983*f_3/(11197440*epsilon) - 23*f_5/(25920*epsilon) - 69983/(6718464*epsilon) - pi**6/(4898880*epsilon) + 811*pi**4/(111974400*epsilon) - 9913*f_3/(933120*epsilon**2) - f_5/(8640*epsilon**2) - 23*pi**4/(3110400*epsilon**2) + 48427/(3732480*epsilon**2) + 671*f_3/(77760*epsilon**3) - 9637/(933120*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 7/(1620*epsilon**4) - 1/(1296*epsilon**5)","32091":"-17*f_3**2/(10368*epsilon) + 108983*f_3/(11197440*epsilon) - 23*f_5/(25920*epsilon) - 69983/(6718464*epsilon) - pi**6/(4898880*epsilon) + 811*pi**4/(111974400*epsilon) - 9913*f_3/(933120*epsilon**2) - f_5/(8640*epsilon**2) - 23*pi**4/(3110400*epsilon**2) + 48427/(3732480*epsilon**2) + 671*f_3/(77760*epsilon**3) - 9637/(933120*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 7/(1620*epsilon**4) - 1/(1296*epsilon**5)","32092":"109*f_3**2/(103680*epsilon) - 8023*f_3/(2488320*epsilon) + 317*f_5/(69120*epsilon) - 65501/(29859840*epsilon) - 83*pi**4/(14929920*epsilon) + 5*pi**6/(7838208*epsilon) - 637*f_3/(622080*epsilon**2) - 113*f_5/(51840*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 18023/(7464960*epsilon**2) + f_3/(384*epsilon**3) - 1303/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 29/(25920*epsilon**4) - 1/(4320*epsilon**5)","32093":"109*f_3**2/(103680*epsilon) - 8023*f_3/(2488320*epsilon) + 317*f_5/(69120*epsilon) - 65501/(29859840*epsilon) - 83*pi**4/(14929920*epsilon) + 5*pi**6/(7838208*epsilon) - 637*f_3/(622080*epsilon**2) - 113*f_5/(51840*epsilon**2) + 13*pi**4/(1244160*epsilon**2) + 18023/(7464960*epsilon**2) + f_3/(384*epsilon**3) - 1303/(622080*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 29/(25920*epsilon**4) - 1/(4320*epsilon**5)","32094":"f_3**2/(720*epsilon) + 28189*f_3/(622080*epsilon) - 79*f_5/(1920*epsilon) - pi**6/(108864*epsilon) - 1102549/(134369280*epsilon) + 229*pi**4/(4147200*epsilon) - 2047*f_3/(34560*epsilon**2) + 7*f_5/(144*epsilon**2) - pi**4/(259200*epsilon**2) + 206939/(8957952*epsilon**2) + 11*f_3/(540*epsilon**3) - 457/(23328*epsilon**3) + 71/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","32095":"f_3**2/(720*epsilon) + 28189*f_3/(622080*epsilon) - 79*f_5/(1920*epsilon) - pi**6/(108864*epsilon) - 1102549/(134369280*epsilon) + 229*pi**4/(4147200*epsilon) - 2047*f_3/(34560*epsilon**2) + 7*f_5/(144*epsilon**2) - pi**4/(259200*epsilon**2) + 206939/(8957952*epsilon**2) + 11*f_3/(540*epsilon**3) - 457/(23328*epsilon**3) + 71/(155520*epsilon**4) + 19/(3240*epsilon**5) - 1/(432*epsilon**6)","32096":"f_3**2/(960*epsilon) + 12473*f_3/(3732480*epsilon) + 11*f_5/(4320*epsilon) - 1035199/(134369280*epsilon) - 1493*pi**4/(111974400*epsilon) - pi**6/(2177280*epsilon) - 1957*f_3/(466560*epsilon**2) - 29*f_5/(25920*epsilon**2) + pi**4/(64800*epsilon**2) + 935/(124416*epsilon**2) + f_3/(540*epsilon**3) - 1571/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 13/(12960*epsilon**4) - 1/(6480*epsilon**5)","32097":"f_3**2/(960*epsilon) + 12473*f_3/(3732480*epsilon) + 11*f_5/(4320*epsilon) - 1035199/(134369280*epsilon) - 1493*pi**4/(111974400*epsilon) - pi**6/(2177280*epsilon) - 1957*f_3/(466560*epsilon**2) - 29*f_5/(25920*epsilon**2) + pi**4/(64800*epsilon**2) + 935/(124416*epsilon**2) + f_3/(540*epsilon**3) - 1571/(466560*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 13/(12960*epsilon**4) - 1/(6480*epsilon**5)","32098":"661*f_3/(829440*epsilon) - 23*f_5/(23040*epsilon) + 7*pi**4/(4976640*epsilon) + 118091/(537477120*epsilon) - 65*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 675919/(268738560*epsilon**2) + 19*f_3/(8640*epsilon**3) - 93683/(22394880*epsilon**3) + 2021/(622080*epsilon**4) - 347/(155520*epsilon**5) + 1/(1296*epsilon**6)","32099":"661*f_3/(829440*epsilon) - 23*f_5/(23040*epsilon) + 7*pi**4/(4976640*epsilon) + 118091/(537477120*epsilon) - 65*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 675919/(268738560*epsilon**2) + 19*f_3/(8640*epsilon**3) - 93683/(22394880*epsilon**3) + 2021/(622080*epsilon**4) - 347/(155520*epsilon**5) + 1/(1296*epsilon**6)","32100":"449*f_3/(155520*epsilon) + 83*f_5/(34560*epsilon) - 3271883/(268738560*epsilon) + 17*pi**4/(3110400*epsilon) - 173*f_3/(51840*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 2043257/(134369280*epsilon**2) + f_3/(360*epsilon**3) - 95989/(11197440*epsilon**3) + 77/(20736*epsilon**4) - 109/(77760*epsilon**5) + 1/(3240*epsilon**6)","32101":"-11*f_3**2/(1440*epsilon) + 60473*f_3/(933120*epsilon) + 49*f_5/(4320*epsilon) - 307957/(2799360*epsilon) + 601*pi**4/(9331200*epsilon) + 11*pi**6/(544320*epsilon) - 145*f_3/(7776*epsilon**2) - 49*f_5/(1080*epsilon**2) - 13*pi**4/(129600*epsilon**2) + 41089/(622080*epsilon**2) - 89*f_3/(3240*epsilon**3) + pi**4/(64800*epsilon**3) + 4111/(155520*epsilon**3) + 11*f_3/(540*epsilon**4) - 101/(4320*epsilon**4) + 1/(216*epsilon**5)","32102":"7*f_3**2/(270*epsilon) - 37253*f_3/(77760*epsilon) + pi**4*f_3/(8100*epsilon) + 14287*f_5/(38880*epsilon) + 17*f_7/(135*epsilon) - 89*pi**4/(259200*epsilon) + 5*pi**6/(81648*epsilon) - 17*f_3**2/(540*epsilon**2) + 7*f_3/(20*epsilon**2) - 79*f_5/(216*epsilon**2) - 7*pi**4/(32400*epsilon**2) + pi**6/(20412*epsilon**2) - 7*f_3/(270*epsilon**3) + f_5/(27*epsilon**3)","32103":"-f_3**2/(3240*epsilon) - 5153*f_3/(311040*epsilon) + 89*f_5/(8640*epsilon) + pi**4/(388800*epsilon) + pi**6/(979776*epsilon) + 460541/(50388480*epsilon) + 661*f_3/(51840*epsilon**2) - 5*f_5/(1296*epsilon**2) - 353851/(33592320*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(270*epsilon**3) + 2909/(559872*epsilon**3) + 19/(466560*epsilon**4) - 1/(972*epsilon**5) + 1/(3240*epsilon**6)","32104":"-f_3**2/(3240*epsilon) - 5153*f_3/(311040*epsilon) + 89*f_5/(8640*epsilon) + pi**4/(388800*epsilon) + pi**6/(979776*epsilon) + 460541/(50388480*epsilon) + 661*f_3/(51840*epsilon**2) - 5*f_5/(1296*epsilon**2) - 353851/(33592320*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(270*epsilon**3) + 2909/(559872*epsilon**3) + 19/(466560*epsilon**4) - 1/(972*epsilon**5) + 1/(3240*epsilon**6)","32105":"-691*f_3/(311040*epsilon) - 83*f_5/(10368*epsilon) - 17*pi**4/(777600*epsilon) + 210299/(25194240*epsilon) + 19*f_3/(51840*epsilon**2) - 26881/(6718464*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(2160*epsilon**3) + 443/(174960*epsilon**3) + 851/(466560*epsilon**4) - 73/(19440*epsilon**5) + 1/(648*epsilon**6)","32106":"281*f_3/(38880*epsilon) - 263*f_5/(51840*epsilon) - 429107/(100776960*epsilon) + pi**4/(115200*epsilon) + 113*f_3/(51840*epsilon**2) - 66139/(33592320*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(1080*epsilon**3) + 7093/(2799360*epsilon**3) + 47/(93312*epsilon**4) - 1/(972*epsilon**5) + 1/(3240*epsilon**6)","32107":"47*f_3**2/(12960*epsilon) + 8861*f_3/(1399680*epsilon) + 199*f_5/(8640*epsilon) - 3142771/(67184640*epsilon) + pi**6/(349920*epsilon) + 43*pi**4/(559872*epsilon) - 3571*f_3/(116640*epsilon**2) - 71*f_5/(6480*epsilon**2) - 23*pi**4/(388800*epsilon**2) + 20929/(373248*epsilon**2) + 103*f_3/(4860*epsilon**3) - 79/(2916*epsilon**3) + pi**4/(97200*epsilon**3) - 2*f_3/(405*epsilon**4) + 1/(162*epsilon**4) - 1/(1620*epsilon**5)","32108":"173*f_3/(124416*epsilon) - 11*f_5/(10368*epsilon) - 534167/(268738560*epsilon) + pi**4/(194400*epsilon) - f_3/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 1339/(4478976*epsilon**2) + f_3/(4320*epsilon**3) + 1967/(1866240*epsilon**3) + 41/(155520*epsilon**4) - 11/(6480*epsilon**5) + 1/(1080*epsilon**6)","32109":"-f_3**2/(1280*epsilon) - 503*f_3/(51840*epsilon) + 67*f_5/(69120*epsilon) + pi**6/(4354560*epsilon) + 11*pi**4/(1866240*epsilon) + 4691/(466560*epsilon) + 953*f_3/(155520*epsilon**2) + 29*f_5/(17280*epsilon**2) - 535/(93312*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(259200*epsilon**3) + 17/(12960*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","32110":"233*f_3/(124416*epsilon) - 11*f_5/(51840*epsilon) - pi**4/(311040*epsilon) + 357971/(806215680*epsilon) - 163*f_3/(103680*epsilon**2) + 2359/(67184640*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 3661/(2239488*epsilon**3) + 41/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","32111":"233*f_3/(124416*epsilon) - 11*f_5/(51840*epsilon) - pi**4/(311040*epsilon) + 357971/(806215680*epsilon) - 163*f_3/(103680*epsilon**2) + 2359/(67184640*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 3661/(2239488*epsilon**3) + 41/(14580*epsilon**4) - 209/(77760*epsilon**5) + 1/(810*epsilon**6)","32112":"197*f_3/(155520*epsilon) - 23*f_5/(34560*epsilon) - 197089/(268738560*epsilon) + 17*pi**4/(6220800*epsilon) - 233*f_3/(103680*epsilon**2) - 2237/(22394880*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 1453/(3732480*epsilon**3) + 97/(38880*epsilon**4) - 31/(5184*epsilon**5) + 1/(270*epsilon**6)","32113":"197*f_3/(155520*epsilon) - 23*f_5/(34560*epsilon) - 197089/(268738560*epsilon) + 17*pi**4/(6220800*epsilon) - 233*f_3/(103680*epsilon**2) - 2237/(22394880*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) + 1453/(3732480*epsilon**3) + 97/(38880*epsilon**4) - 31/(5184*epsilon**5) + 1/(270*epsilon**6)","32114":"-47*f_3/(622080*epsilon) + 20341/(806215680*epsilon) + pi**4/(3110400*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) - 877/(26873856*epsilon**2) - f_3/(8640*epsilon**3) + 2311/(11197440*epsilon**3) - 13/(20736*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","32115":"-47*f_3/(622080*epsilon) + 20341/(806215680*epsilon) + pi**4/(3110400*epsilon) + 5*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) - 877/(26873856*epsilon**2) - f_3/(8640*epsilon**3) + 2311/(11197440*epsilon**3) - 13/(20736*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","32116":"3803*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 2776297/(1612431360*epsilon) - 103*pi**4/(18662400*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(622080*epsilon**2) + 81137/(89579520*epsilon**2) - f_3/(10368*epsilon**3) + 5413/(11197440*epsilon**3) - 133/(116640*epsilon**4) + 1/(1215*epsilon**5) - 1/(4320*epsilon**6)","32117":"3803*f_3/(3732480*epsilon) + 17*f_5/(51840*epsilon) - 2776297/(1612431360*epsilon) - 103*pi**4/(18662400*epsilon) - 13*f_3/(622080*epsilon**2) + pi**4/(622080*epsilon**2) + 81137/(89579520*epsilon**2) - f_3/(10368*epsilon**3) + 5413/(11197440*epsilon**3) - 133/(116640*epsilon**4) + 1/(1215*epsilon**5) - 1/(4320*epsilon**6)","32118":"-65*f_3/(93312*epsilon) - 19*f_5/(20736*epsilon) + 17*pi**4/(9331200*epsilon) + 96373/(161243136*epsilon) + 161*f_3/(311040*epsilon**2) + 271/(4478976*epsilon**2) + 7*pi**4/(3110400*epsilon**2) - f_3/(3240*epsilon**3) + 4921/(5598720*epsilon**3) - 347/(186624*epsilon**4) + 29/(19440*epsilon**5) - 1/(2160*epsilon**6)","32119":"689*f_3/(373248*epsilon) + 11*f_5/(34560*epsilon) - 66817/(25194240*epsilon) - 47*pi**4/(3732480*epsilon) - 503*f_3/(311040*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 154343/(67184640*epsilon**2) + f_3/(3240*epsilon**3) - 193/(622080*epsilon**3) - 253/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(6480*epsilon**6)","32120":"-421*f_3/(93312*epsilon) + 287*f_5/(103680*epsilon) + 13*pi**4/(3110400*epsilon) + 179273/(100776960*epsilon) + 53*f_3/(8640*epsilon**2) - 875147/(134369280*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 79*f_3/(25920*epsilon**3) + 39053/(11197440*epsilon**3) + 1243/(933120*epsilon**4) - 157/(77760*epsilon**5) + 1/(1620*epsilon**6)","32121":"-421*f_3/(93312*epsilon) + 287*f_5/(103680*epsilon) + 13*pi**4/(3110400*epsilon) + 179273/(100776960*epsilon) + 53*f_3/(8640*epsilon**2) - 875147/(134369280*epsilon**2) - 19*pi**4/(3110400*epsilon**2) - 79*f_3/(25920*epsilon**3) + 39053/(11197440*epsilon**3) + 1243/(933120*epsilon**4) - 157/(77760*epsilon**5) + 1/(1620*epsilon**6)","32122":"f_3**2/(1080*epsilon) + 10991*f_3/(622080*epsilon) + 13*f_5/(2304*epsilon) - 427145/(13436928*epsilon) - pi**6/(326592*epsilon) + 23*pi**4/(414720*epsilon) - 47*f_3/(1152*epsilon**2) + 5*f_5/(432*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 1794473/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 29023/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","32123":"f_3**2/(1080*epsilon) + 10991*f_3/(622080*epsilon) + 13*f_5/(2304*epsilon) - 427145/(13436928*epsilon) - pi**6/(326592*epsilon) + 23*pi**4/(414720*epsilon) - 47*f_3/(1152*epsilon**2) + 5*f_5/(432*epsilon**2) - 29*pi**4/(1036800*epsilon**2) + 1794473/(44789760*epsilon**2) + 151*f_3/(8640*epsilon**3) - 29023/(1866240*epsilon**3) + 1/(15552*epsilon**4) + 23/(12960*epsilon**5) - 1/(2160*epsilon**6)","32124":"-563*f_3/(155520*epsilon) - 7*f_5/(8640*epsilon) - 41*pi**4/(2073600*epsilon) - 112157/(67184640*epsilon) - 13*f_3/(17280*epsilon**2) + pi**4/(51840*epsilon**2) + 86501/(22394880*epsilon**2) + f_3/(432*epsilon**3) - 191/(46656*epsilon**3) - 67/(15552*epsilon**4) + 1/(81*epsilon**5) - 7/(1080*epsilon**6)","32125":"-349*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) + 7*pi**4/(1555200*epsilon) + 945011/(268738560*epsilon) + 17*f_3/(103680*epsilon**2) - 18389/(7464960*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(3240*epsilon**3) - 1553/(1244160*epsilon**3) + 7/(1620*epsilon**4) - 119/(25920*epsilon**5) + 1/(540*epsilon**6)","32126":"-349*f_3/(1866240*epsilon) + 7*f_5/(103680*epsilon) + 7*pi**4/(1555200*epsilon) + 945011/(268738560*epsilon) + 17*f_3/(103680*epsilon**2) - 18389/(7464960*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(3240*epsilon**3) - 1553/(1244160*epsilon**3) + 7/(1620*epsilon**4) - 119/(25920*epsilon**5) + 1/(540*epsilon**6)","32127":"40697/(29859840*epsilon**2) - 6503/(2488320*epsilon**3) + 677/(207360*epsilon**4) - 7/(3456*epsilon**5) + 1/(720*epsilon**6)","32128":"40697/(29859840*epsilon**2) - 6503/(2488320*epsilon**3) + 677/(207360*epsilon**4) - 7/(3456*epsilon**5) + 1/(720*epsilon**6)","32129":"-15169/(71663616*epsilon**2) + 241/(331776*epsilon**3) - 29/(27648*epsilon**4) + 5/(4608*epsilon**5) - 1/(1728*epsilon**6)","32130":"-15169/(71663616*epsilon**2) + 241/(331776*epsilon**3) - 29/(27648*epsilon**4) + 5/(4608*epsilon**5) - 1/(1728*epsilon**6)","32131":"1379/(2985984*epsilon**2) - 2455/(995328*epsilon**3) + 361/(82944*epsilon**4) - 31/(6912*epsilon**5) + 1/(288*epsilon**6)","32132":"1379/(2985984*epsilon**2) - 2455/(995328*epsilon**3) + 361/(82944*epsilon**4) - 31/(6912*epsilon**5) + 1/(288*epsilon**6)","32133":"6895/(35831808*epsilon**3) - 1345/(2985984*epsilon**4) + 115/(248832*epsilon**5) - 5/(10368*epsilon**6)","32134":"6895/(35831808*epsilon**3) - 1345/(2985984*epsilon**4) + 115/(248832*epsilon**5) - 5/(10368*epsilon**6)","32135":"-1043/(3317760*epsilon**2) + 2209/(2488320*epsilon**3) - 5809/(4976640*epsilon**4) + 11/(12960*epsilon**5) - 1/(2304*epsilon**6)","32136":"-1043/(3317760*epsilon**2) + 2209/(2488320*epsilon**3) - 5809/(4976640*epsilon**4) + 11/(12960*epsilon**5) - 1/(2304*epsilon**6)","32137":"79*f_3/(138240*epsilon**2) - 38233/(29859840*epsilon**2) - f_3/(1152*epsilon**3) + 583/(995328*epsilon**3) + 107/(82944*epsilon**4) - 23/(6912*epsilon**5) + 7/(2880*epsilon**6)","32138":"79*f_3/(138240*epsilon**2) - 38233/(29859840*epsilon**2) - f_3/(1152*epsilon**3) + 583/(995328*epsilon**3) + 107/(82944*epsilon**4) - 23/(6912*epsilon**5) + 7/(2880*epsilon**6)","32139":"-19*f_3/(138240*epsilon**2) + 4169/(89579520*epsilon**2) + f_3/(4608*epsilon**3) - 2219/(29859840*epsilon**3) - 1099/(4976640*epsilon**4) + 167/(207360*epsilon**5) - 5/(6912*epsilon**6)","32140":"-19*f_3/(138240*epsilon**2) + 4169/(89579520*epsilon**2) + f_3/(4608*epsilon**3) - 2219/(29859840*epsilon**3) - 1099/(4976640*epsilon**4) + 167/(207360*epsilon**5) - 5/(6912*epsilon**6)","32141":"-28639/(358318080*epsilon**2) + 5471/(19906560*epsilon**3) - 641/(1658880*epsilon**4) + 167/(414720*epsilon**5) - 7/(34560*epsilon**6)","32142":"-28639/(358318080*epsilon**2) + 5471/(19906560*epsilon**3) - 641/(1658880*epsilon**4) + 167/(414720*epsilon**5) - 7/(34560*epsilon**6)","32143":"-151*f_3/(184320*epsilon**2) - 7*f_5/(46080*epsilon**2) - 11*pi**4/(16588800*epsilon**2) + 3295/(1990656*epsilon**2) + 41*f_3/(34560*epsilon**3) - 523/(184320*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(720*epsilon**4) + 67/(27648*epsilon**4) - 13/(11520*epsilon**5)","32144":"-151*f_3/(184320*epsilon**2) - 7*f_5/(46080*epsilon**2) - 11*pi**4/(16588800*epsilon**2) + 3295/(1990656*epsilon**2) + 41*f_3/(34560*epsilon**3) - 523/(184320*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(720*epsilon**4) + 67/(27648*epsilon**4) - 13/(11520*epsilon**5)","32145":"1633/(644972544*epsilon**2) - 1103/(53747712*epsilon**3) + 271/(4478976*epsilon**4) - 1/(10368*epsilon**5) + 1/(15552*epsilon**6)","32146":"1633/(644972544*epsilon**2) - 1103/(53747712*epsilon**3) + 271/(4478976*epsilon**4) - 1/(10368*epsilon**5) + 1/(15552*epsilon**6)","32147":"-923/(322486272*epsilon**2) - 599/(26873856*epsilon**3) + 199/(2239488*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","32148":"-923/(322486272*epsilon**2) - 599/(26873856*epsilon**3) + 199/(2239488*epsilon**4) - 1/(5184*epsilon**5) + 1/(7776*epsilon**6)","32149":"7313/(80621568*epsilon**2) - 8111/(26873856*epsilon**3) + 1357/(2239488*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","32150":"7313/(80621568*epsilon**2) - 8111/(26873856*epsilon**3) + 1357/(2239488*epsilon**4) - 5/(11664*epsilon**5) + 1/(7776*epsilon**6)","32151":"-71*f_3/(248832*epsilon**2) + 497/(995328*epsilon**2) + 7*f_3/(10368*epsilon**3) - 109/(62208*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(432*epsilon**5)","32152":"-71*f_3/(248832*epsilon**2) + 497/(995328*epsilon**2) + 7*f_3/(10368*epsilon**3) - 109/(62208*epsilon**3) - f_3/(864*epsilon**4) + 35/(10368*epsilon**4) - 1/(432*epsilon**5)","32153":"-71/(1119744*epsilon**2) + 1229/(2985984*epsilon**3) - 289/(248832*epsilon**4) + 1/(576*epsilon**5) - 1/(864*epsilon**6)","32154":"-71/(1119744*epsilon**2) + 1229/(2985984*epsilon**3) - 289/(248832*epsilon**4) + 1/(576*epsilon**5) - 1/(864*epsilon**6)","32155":"-71/(1119744*epsilon**2) + 1229/(2985984*epsilon**3) - 289/(248832*epsilon**4) + 1/(576*epsilon**5) - 1/(864*epsilon**6)","32156":"-71/(1119744*epsilon**2) + 1229/(2985984*epsilon**3) - 289/(248832*epsilon**4) + 1/(576*epsilon**5) - 1/(864*epsilon**6)","32157":"5041/(17915904*epsilon**2) - 497/(373248*epsilon**3) + 5/(1296*epsilon**4) - 7/(1296*epsilon**5) + 1/(216*epsilon**6)","32158":"-7313/(107495424*epsilon**2) + 85/(279936*epsilon**3) - 529/(746496*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","32159":"-7313/(107495424*epsilon**2) + 85/(279936*epsilon**3) - 529/(746496*epsilon**4) + 25/(31104*epsilon**5) - 1/(2592*epsilon**6)","32160":"497/(8957952*epsilon**2) - 101/(93312*epsilon**3) + 25/(6912*epsilon**4) - 17/(2592*epsilon**5) + 1/(216*epsilon**6)","32161":"497/(8957952*epsilon**2) - 101/(93312*epsilon**3) + 25/(6912*epsilon**4) - 17/(2592*epsilon**5) + 1/(216*epsilon**6)","32162":"-8591/(53747712*epsilon**2) + 3043/(4478976*epsilon**3) - 193/(124416*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","32163":"-8591/(53747712*epsilon**2) + 3043/(4478976*epsilon**3) - 193/(124416*epsilon**4) + 13/(7776*epsilon**5) - 1/(1296*epsilon**6)","32164":"355/(4478976*epsilon**3) - 635/(1492992*epsilon**4) + 55/(62208*epsilon**5) - 5/(5184*epsilon**6)","32165":"355/(4478976*epsilon**3) - 635/(1492992*epsilon**4) + 55/(62208*epsilon**5) - 5/(5184*epsilon**6)","32166":"355/(4478976*epsilon**3) - 635/(1492992*epsilon**4) + 55/(62208*epsilon**5) - 5/(5184*epsilon**6)","32167":"355/(4478976*epsilon**3) - 635/(1492992*epsilon**4) + 55/(62208*epsilon**5) - 5/(5184*epsilon**6)","32168":"-3905/(107495424*epsilon**3) + 125/(995328*epsilon**4) - 5/(20736*epsilon**5) + 5/(31104*epsilon**6)","32169":"-3905/(107495424*epsilon**3) + 125/(995328*epsilon**4) - 5/(20736*epsilon**5) + 5/(31104*epsilon**6)","32170":"-3905/(107495424*epsilon**3) + 125/(995328*epsilon**4) - 5/(20736*epsilon**5) + 5/(31104*epsilon**6)","32171":"-3905/(107495424*epsilon**3) + 125/(995328*epsilon**4) - 5/(20736*epsilon**5) + 5/(31104*epsilon**6)","32172":"2485/(71663616*epsilon**4) - 245/(2985984*epsilon**5) + 35/(248832*epsilon**6)","32173":"2485/(71663616*epsilon**4) - 245/(2985984*epsilon**5) + 35/(248832*epsilon**6)","32174":"14311/(214990848*epsilon**2) - 16039/(71663616*epsilon**3) + 739/(1990656*epsilon**4) - 7/(18432*epsilon**5) + 7/(41472*epsilon**6)","32175":"14311/(214990848*epsilon**2) - 16039/(71663616*epsilon**3) + 739/(1990656*epsilon**4) - 7/(18432*epsilon**5) + 7/(41472*epsilon**6)","32176":"18203/(67184640*epsilon**2) - 4147/(8957952*epsilon**3) + 1589/(2985984*epsilon**4) - 1/(2880*epsilon**5) + 11/(103680*epsilon**6)","32177":"18203/(67184640*epsilon**2) - 4147/(8957952*epsilon**3) + 1589/(2985984*epsilon**4) - 1/(2880*epsilon**5) + 11/(103680*epsilon**6)","32178":"-1301/(8957952*epsilon**2) + 127/(165888*epsilon**3) - 1433/(995328*epsilon**4) + 35/(20736*epsilon**5) - 7/(6912*epsilon**6)","32179":"-1301/(8957952*epsilon**2) + 127/(165888*epsilon**3) - 1433/(995328*epsilon**4) + 35/(20736*epsilon**5) - 7/(6912*epsilon**6)","32180":"-29*f_3/(276480*epsilon**2) - 16537/(35831808*epsilon**2) - pi**4/(2764800*epsilon**2) + f_3/(5760*epsilon**3) + 1039/(1244160*epsilon**3) - 1003/(829440*epsilon**4) + 11/(8640*epsilon**5) - 11/(17280*epsilon**6)","32181":"-29*f_3/(276480*epsilon**2) - 16537/(35831808*epsilon**2) - pi**4/(2764800*epsilon**2) + f_3/(5760*epsilon**3) + 1039/(1244160*epsilon**3) - 1003/(829440*epsilon**4) + 11/(8640*epsilon**5) - 11/(17280*epsilon**6)","32182":"-6505/(107495424*epsilon**3) + 4925/(35831808*epsilon**4) - 35/(186624*epsilon**5) + 35/(248832*epsilon**6)","32183":"-6505/(107495424*epsilon**3) + 4925/(35831808*epsilon**4) - 35/(186624*epsilon**5) + 35/(248832*epsilon**6)","32184":"f_3/(61440*epsilon**2) + 889/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(34560*epsilon**3) - 5/(2239488*epsilon**3) + 47/(995328*epsilon**4) - 7/(51840*epsilon**5) + 11/(103680*epsilon**6)","32185":"f_3/(61440*epsilon**2) + 889/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(34560*epsilon**3) - 5/(2239488*epsilon**3) + 47/(995328*epsilon**4) - 7/(51840*epsilon**5) + 11/(103680*epsilon**6)","32186":"f_3/(122880*epsilon**2) + pi**4/(33177600*epsilon**2) + 23/(3359232*epsilon**2) - f_3/(69120*epsilon**3) - 29/(17915904*epsilon**3) + 247/(9953280*epsilon**4) - 7/(103680*epsilon**5) + 11/(207360*epsilon**6)","32187":"f_3/(122880*epsilon**2) + pi**4/(33177600*epsilon**2) + 23/(3359232*epsilon**2) - f_3/(69120*epsilon**3) - 29/(17915904*epsilon**3) + 247/(9953280*epsilon**4) - 7/(103680*epsilon**5) + 11/(207360*epsilon**6)","32188":"5*f_3/(6912*epsilon**2) - 35503/(29859840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(960*epsilon**3) + 3191/(1244160*epsilon**3) - 173/(103680*epsilon**4) - 7/(2160*epsilon**5) + 1/(288*epsilon**6)","32189":"5*f_3/(6912*epsilon**2) - 35503/(29859840*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(960*epsilon**3) + 3191/(1244160*epsilon**3) - 173/(103680*epsilon**4) - 7/(2160*epsilon**5) + 1/(288*epsilon**6)","32190":"-11*f_3/(82944*epsilon**2) + 5357/(23887872*epsilon**2) + f_3/(6912*epsilon**3) - 127/(331776*epsilon**3) - 1/(1728*epsilon**4) + 11/(6912*epsilon**5) - 1/(1152*epsilon**6)","32191":"-11*f_3/(82944*epsilon**2) + 5357/(23887872*epsilon**2) + f_3/(6912*epsilon**3) - 127/(331776*epsilon**3) - 1/(1728*epsilon**4) + 11/(6912*epsilon**5) - 1/(1152*epsilon**6)","32192":"f_3/(3456*epsilon**2) - 487/(995328*epsilon**2) - f_3/(1152*epsilon**3) + 587/(331776*epsilon**3) + 19/(27648*epsilon**4) - 5/(768*epsilon**5) + 1/(192*epsilon**6)","32193":"f_3/(3456*epsilon**2) - 487/(995328*epsilon**2) - f_3/(1152*epsilon**3) + 587/(331776*epsilon**3) + 19/(27648*epsilon**4) - 5/(768*epsilon**5) + 1/(192*epsilon**6)","32194":"5*f_3/(41472*epsilon**3) - 2435/(11943936*epsilon**3) + 125/(995328*epsilon**4) + 55/(82944*epsilon**5) - 5/(6912*epsilon**6)","32195":"5*f_3/(41472*epsilon**3) - 2435/(11943936*epsilon**3) + 125/(995328*epsilon**4) + 55/(82944*epsilon**5) - 5/(6912*epsilon**6)","32196":"-f_3/(10368*epsilon**2) + pi**4/(8294400*epsilon**2) + 19783/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6437/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","32197":"-f_3/(10368*epsilon**2) + pi**4/(8294400*epsilon**2) + 19783/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6437/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","32198":"-49*f_3/(414720*epsilon**2) + pi**4/(8294400*epsilon**2) + 25939/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6113/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","32199":"-49*f_3/(414720*epsilon**2) + pi**4/(8294400*epsilon**2) + 25939/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6113/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","32200":"-173*f_3/(829440*epsilon**2) - pi**4/(4147200*epsilon**2) + 5657/(29859840*epsilon**2) + f_3/(3840*epsilon**3) - 205/(1492992*epsilon**3) - 109/(207360*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32201":"-173*f_3/(829440*epsilon**2) - pi**4/(4147200*epsilon**2) + 5657/(29859840*epsilon**2) + f_3/(3840*epsilon**3) - 205/(1492992*epsilon**3) - 109/(207360*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32202":"-7*f_3/(165888*epsilon**2) - 1033/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 2071/(7464960*epsilon**3) - 29/(41472*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32203":"-7*f_3/(165888*epsilon**2) - 1033/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 2071/(7464960*epsilon**3) - 29/(41472*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32204":"-f_3/(41472*epsilon**2) - 407/(5971968*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 37/(116640*epsilon**3) - 77/(103680*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32205":"-f_3/(41472*epsilon**2) - 407/(5971968*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 37/(116640*epsilon**3) - 77/(103680*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32206":"91*f_3/(69120*epsilon**2) - 19673/(14929920*epsilon**2) - pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 685/(248832*epsilon**3) - 47/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32207":"91*f_3/(69120*epsilon**2) - 19673/(14929920*epsilon**2) - pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 685/(248832*epsilon**3) - 47/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32208":"-11*f_3/(8640*epsilon**2) - 11*pi**4/(1382400*epsilon**2) + 31501/(14929920*epsilon**2) + 13*f_3/(3840*epsilon**3) - 3631/(1244160*epsilon**3) + 223/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32209":"-11*f_3/(8640*epsilon**2) - 11*pi**4/(1382400*epsilon**2) + 31501/(14929920*epsilon**2) + 13*f_3/(3840*epsilon**3) - 3631/(1244160*epsilon**3) + 223/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32210":"f_3/(576*epsilon**2) - f_5/(1152*epsilon**2) - 15011/(14929920*epsilon**2) + pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 2993/(1244160*epsilon**3) + 7/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32211":"f_3/(576*epsilon**2) - f_5/(1152*epsilon**2) - 15011/(14929920*epsilon**2) + pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 2993/(1244160*epsilon**3) + 7/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32212":"-11*f_3/(15360*epsilon**2) + 19*f_5/(23040*epsilon**2) - 953/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + 41*f_3/(17280*epsilon**3) - 377/(165888*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(320*epsilon**4) + 329/(69120*epsilon**4) - 11/(5760*epsilon**5)","32213":"-11*f_3/(15360*epsilon**2) + 19*f_5/(23040*epsilon**2) - 953/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + 41*f_3/(17280*epsilon**3) - 377/(165888*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(320*epsilon**4) + 329/(69120*epsilon**4) - 11/(5760*epsilon**5)","32214":"-19*f_3/(138240*epsilon**2) + 4169/(89579520*epsilon**2) + f_3/(4608*epsilon**3) - 2219/(29859840*epsilon**3) - 1099/(4976640*epsilon**4) + 167/(207360*epsilon**5) - 5/(6912*epsilon**6)","32215":"-19*f_3/(138240*epsilon**2) + 4169/(89579520*epsilon**2) + f_3/(4608*epsilon**3) - 2219/(29859840*epsilon**3) - 1099/(4976640*epsilon**4) + 167/(207360*epsilon**5) - 5/(6912*epsilon**6)","32216":"49*f_3/(829440*epsilon**2) - 4147/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 13/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32217":"49*f_3/(829440*epsilon**2) - 4147/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 13/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32218":"-61*f_3/(414720*epsilon**2) + 7*pi**4/(8294400*epsilon**2) + 637/(5598720*epsilon**2) + f_3/(5760*epsilon**3) - 7031/(14929920*epsilon**3) + 281/(1244160*epsilon**4) + 19/(34560*epsilon**5) - 1/(2160*epsilon**6)","32219":"-61*f_3/(414720*epsilon**2) + 7*pi**4/(8294400*epsilon**2) + 637/(5598720*epsilon**2) + f_3/(5760*epsilon**3) - 7031/(14929920*epsilon**3) + 281/(1244160*epsilon**4) + 19/(34560*epsilon**5) - 1/(2160*epsilon**6)","32220":"11*f_3/(331776*epsilon**2) - 20317/(429981696*epsilon**2) - f_3/(27648*epsilon**3) + 389/(4478976*epsilon**3) + 67/(497664*epsilon**4) - 17/(41472*epsilon**5) + 5/(20736*epsilon**6)","32221":"11*f_3/(331776*epsilon**2) - 20317/(429981696*epsilon**2) - f_3/(27648*epsilon**3) + 389/(4478976*epsilon**3) + 67/(497664*epsilon**4) - 17/(41472*epsilon**5) + 5/(20736*epsilon**6)","32222":"7*f_3/(92160*epsilon**2) - 4889/(26873856*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 1987/(9953280*epsilon**3) + 437/(1492992*epsilon**4) - 89/(207360*epsilon**5) + 1/(5760*epsilon**6)","32223":"7*f_3/(92160*epsilon**2) - 4889/(26873856*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 1987/(9953280*epsilon**3) + 437/(1492992*epsilon**4) - 89/(207360*epsilon**5) + 1/(5760*epsilon**6)","32224":"12467/(537477120*epsilon**2) - 3113/(22394880*epsilon**3) + 959/(3732480*epsilon**4) - 1/(6480*epsilon**5) + 1/(25920*epsilon**6)","32225":"12467/(537477120*epsilon**2) - 3113/(22394880*epsilon**3) + 959/(3732480*epsilon**4) - 1/(6480*epsilon**5) + 1/(25920*epsilon**6)","32226":"-f_3/(13824*epsilon**2) + 1847/(17915904*epsilon**2) + f_3/(4608*epsilon**3) - 769/(1990656*epsilon**3) - 73/(497664*epsilon**4) + 67/(41472*epsilon**5) - 5/(3456*epsilon**6)","32227":"-f_3/(13824*epsilon**2) + 1847/(17915904*epsilon**2) + f_3/(4608*epsilon**3) - 769/(1990656*epsilon**3) - 73/(497664*epsilon**4) + 67/(41472*epsilon**5) - 5/(3456*epsilon**6)","32228":"-f_3/(11520*epsilon**2) + pi**4/(691200*epsilon**2) + 20053/(89579520*epsilon**2) - f_3/(3840*epsilon**3) - 4159/(14929920*epsilon**3) - 629/(1244160*epsilon**4) + 31/(20736*epsilon**5) - 1/(960*epsilon**6)","32229":"-f_3/(11520*epsilon**2) + pi**4/(691200*epsilon**2) + 20053/(89579520*epsilon**2) - f_3/(3840*epsilon**3) - 4159/(14929920*epsilon**3) - 629/(1244160*epsilon**4) + 31/(20736*epsilon**5) - 1/(960*epsilon**6)","32230":"f_3/(92160*epsilon**2) - 5021/(59719680*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) + 917/(5971968*epsilon**3) - 83/(165888*epsilon**4) + 23/(41472*epsilon**5) - 1/(4320*epsilon**6)","32231":"f_3/(92160*epsilon**2) - 5021/(59719680*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) + 917/(5971968*epsilon**3) - 83/(165888*epsilon**4) + 23/(41472*epsilon**5) - 1/(4320*epsilon**6)","32232":"-5*f_3/(165888*epsilon**3) + 9235/(214990848*epsilon**3) - 575/(17915904*epsilon**4) - 235/(1492992*epsilon**5) + 25/(124416*epsilon**6)","32233":"-5*f_3/(165888*epsilon**3) + 9235/(214990848*epsilon**3) - 575/(17915904*epsilon**4) - 235/(1492992*epsilon**5) + 25/(124416*epsilon**6)","32234":"-f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 23/(1866240*epsilon**2) + f_3/(23040*epsilon**3) - 41/(9953280*epsilon**3) - 131/(7464960*epsilon**4) - 91/(622080*epsilon**5) + 1/(5760*epsilon**6)","32235":"-f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 23/(1866240*epsilon**2) + f_3/(23040*epsilon**3) - 41/(9953280*epsilon**3) - 131/(7464960*epsilon**4) - 91/(622080*epsilon**5) + 1/(5760*epsilon**6)","32236":"-f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) + 73/(11197440*epsilon**2) - f_3/(138240*epsilon**3) + 1151/(59719680*epsilon**3) + 11/(2985984*epsilon**4) - 71/(1244160*epsilon**5) + 1/(25920*epsilon**6)","32237":"-f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) + 73/(11197440*epsilon**2) - f_3/(138240*epsilon**3) + 1151/(59719680*epsilon**3) + 11/(2985984*epsilon**4) - 71/(1244160*epsilon**5) + 1/(25920*epsilon**6)","32238":"31*f_3/(1658880*epsilon**2) - 16271/(1074954240*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 2059/(179159040*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32239":"31*f_3/(1658880*epsilon**2) - 16271/(1074954240*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 2059/(179159040*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32240":"6869/(1074954240*epsilon**2) + 469/(22394880*epsilon**3) + 77/(4976640*epsilon**4) - 77/(622080*epsilon**5) + 1/(11520*epsilon**6)","32241":"6869/(1074954240*epsilon**2) + 469/(22394880*epsilon**3) + 77/(4976640*epsilon**4) - 77/(622080*epsilon**5) + 1/(11520*epsilon**6)","32242":"31*f_3/(1658880*epsilon**2) - 3481/(214990848*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 347/(35831808*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32243":"31*f_3/(1658880*epsilon**2) - 3481/(214990848*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 347/(35831808*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32244":"-f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) - 707/(214990848*epsilon**2) + f_3/(46080*epsilon**3) - 133/(179159040*epsilon**3) + 509/(9953280*epsilon**4) - 187/(1244160*epsilon**5) + 7/(69120*epsilon**6)","32245":"-f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) - 707/(214990848*epsilon**2) + f_3/(46080*epsilon**3) - 133/(179159040*epsilon**3) + 509/(9953280*epsilon**4) - 187/(1244160*epsilon**5) + 7/(69120*epsilon**6)","32246":"-43/(119439360*epsilon**2) - 397/(4976640*epsilon**3) + 23/(1244160*epsilon**4) + 19/(51840*epsilon**5) - 1/(3456*epsilon**6)","32247":"-43/(119439360*epsilon**2) - 397/(4976640*epsilon**3) + 23/(1244160*epsilon**4) + 19/(51840*epsilon**5) - 1/(3456*epsilon**6)","32248":"5401/(859963392*epsilon**2) - 1615/(35831808*epsilon**3) + 13/(93312*epsilon**4) - 43/(248832*epsilon**5) + 1/(13824*epsilon**6)","32249":"5401/(859963392*epsilon**2) - 1615/(35831808*epsilon**3) + 13/(93312*epsilon**4) - 43/(248832*epsilon**5) + 1/(13824*epsilon**6)","32250":"-491/(35831808*epsilon**2) + 1487/(11943936*epsilon**3) - 461/(995328*epsilon**4) + 65/(82944*epsilon**5) - 1/(2304*epsilon**6)","32251":"-491/(35831808*epsilon**2) + 1487/(11943936*epsilon**3) - 461/(995328*epsilon**4) + 65/(82944*epsilon**5) - 1/(2304*epsilon**6)","32252":"-2455/(429981696*epsilon**3) + 415/(11943936*epsilon**4) - 265/(2985984*epsilon**5) + 5/(82944*epsilon**6)","32253":"-2455/(429981696*epsilon**3) + 415/(11943936*epsilon**4) - 265/(2985984*epsilon**5) + 5/(82944*epsilon**6)","32254":"11*f_3/(8640*epsilon**2) - f_5/(1152*epsilon**2) - pi**4/(345600*epsilon**2) - 757/(2985984*epsilon**2) - f_3/(1280*epsilon**3) + 1177/(995328*epsilon**3) - 473/(414720*epsilon**4) - 43/(34560*epsilon**5) + 1/(720*epsilon**6)","32255":"11*f_3/(8640*epsilon**2) - f_5/(1152*epsilon**2) - pi**4/(345600*epsilon**2) - 757/(2985984*epsilon**2) - f_3/(1280*epsilon**3) + 1177/(995328*epsilon**3) - 473/(414720*epsilon**4) - 43/(34560*epsilon**5) + 1/(720*epsilon**6)","32256":"31*f_3/(829440*epsilon**2) - 3391/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 229/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32257":"31*f_3/(829440*epsilon**2) - 3391/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 229/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32258":"-f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 361/(59719680*epsilon**2) + f_3/(46080*epsilon**3) - 13/(19906560*epsilon**3) - 19/(2985984*epsilon**4) - 91/(1244160*epsilon**5) + 1/(11520*epsilon**6)","32259":"-f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 361/(59719680*epsilon**2) + f_3/(46080*epsilon**3) - 13/(19906560*epsilon**3) - 19/(2985984*epsilon**4) - 91/(1244160*epsilon**5) + 1/(11520*epsilon**6)","32260":"-181*f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 809/(368640*epsilon**2) + 77*f_3/(17280*epsilon**3) - 1373/(276480*epsilon**3) - f_3/(288*epsilon**4) + 31/(7680*epsilon**4) - 7/(5760*epsilon**5)","32261":"-181*f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 809/(368640*epsilon**2) + 77*f_3/(17280*epsilon**3) - 1373/(276480*epsilon**3) - f_3/(288*epsilon**4) + 31/(7680*epsilon**4) - 7/(5760*epsilon**5)","32262":"19*f_3/(92160*epsilon**2) - 6821/(19906560*epsilon**2) - 13*pi**4/(24883200*epsilon**2) - 19*f_3/(46080*epsilon**3) + pi**4/(829440*epsilon**3) + 2113/(3317760*epsilon**3) + f_3/(6912*epsilon**4) - 7/(13824*epsilon**4) + 17/(69120*epsilon**5)","32263":"19*f_3/(92160*epsilon**2) - 6821/(19906560*epsilon**2) - 13*pi**4/(24883200*epsilon**2) - 19*f_3/(46080*epsilon**3) + pi**4/(829440*epsilon**3) + 2113/(3317760*epsilon**3) + f_3/(6912*epsilon**4) - 7/(13824*epsilon**4) + 17/(69120*epsilon**5)","32264":"f_3/(2560*epsilon**2) - 2417/(5971968*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 19*f_3/(23040*epsilon**3) + pi**4/(414720*epsilon**3) + 9/(10240*epsilon**3) + f_3/(3456*epsilon**4) - 67/(69120*epsilon**4) + 7/(17280*epsilon**5)","32265":"f_3/(2560*epsilon**2) - 2417/(5971968*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 19*f_3/(23040*epsilon**3) + pi**4/(414720*epsilon**3) + 9/(10240*epsilon**3) + f_3/(3456*epsilon**4) - 67/(69120*epsilon**4) + 7/(17280*epsilon**5)","32266":"-623*f_3/(829440*epsilon**2) - f_5/(2880*epsilon**2) + 11*pi**4/(8294400*epsilon**2) + 3679/(2488320*epsilon**2) + f_3/(720*epsilon**3) - 1763/(829440*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 11/(7680*epsilon**4) - 1/(1152*epsilon**5)","32267":"-623*f_3/(829440*epsilon**2) - f_5/(2880*epsilon**2) + 11*pi**4/(8294400*epsilon**2) + 3679/(2488320*epsilon**2) + f_3/(720*epsilon**3) - 1763/(829440*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 11/(7680*epsilon**4) - 1/(1152*epsilon**5)","32268":"77*f_3/(497664*epsilon**2) - 77/(294912*epsilon**2) - f_3/(2304*epsilon**3) + 3/(4096*epsilon**3) + f_3/(3456*epsilon**4) - 17/(20736*epsilon**4) + 5/(13824*epsilon**5)","32269":"77*f_3/(497664*epsilon**2) - 77/(294912*epsilon**2) - f_3/(2304*epsilon**3) + 3/(4096*epsilon**3) + f_3/(3456*epsilon**4) - 17/(20736*epsilon**4) + 5/(13824*epsilon**5)","32270":"-7*f_3/(20736*epsilon**2) + 7/(12288*epsilon**2) + 11*f_3/(6912*epsilon**3) - 11/(4096*epsilon**3) - f_3/(576*epsilon**4) + 101/(27648*epsilon**4) - 5/(2304*epsilon**5)","32271":"-7*f_3/(20736*epsilon**2) + 7/(12288*epsilon**2) + 11*f_3/(6912*epsilon**3) - 11/(4096*epsilon**3) - f_3/(576*epsilon**4) + 101/(27648*epsilon**4) - 5/(2304*epsilon**5)","32272":"-35*f_3/(248832*epsilon**3) + 35/(147456*epsilon**3) + 5*f_3/(20736*epsilon**4) - 5/(12288*epsilon**4) + 25/(82944*epsilon**5)","32273":"-35*f_3/(248832*epsilon**3) + 35/(147456*epsilon**3) + 5*f_3/(20736*epsilon**4) - 5/(12288*epsilon**4) + 25/(82944*epsilon**5)","32274":"-593*f_3/(414720*epsilon**2) + f_5/(5760*epsilon**2) + 23*pi**4/(4147200*epsilon**2) + 5843/(9953280*epsilon**2) + 13*f_3/(5760*epsilon**3) - pi**4/(86400*epsilon**3) - 823/(829440*epsilon**3) - f_3/(720*epsilon**4) + 53/(23040*epsilon**4) - 7/(5760*epsilon**5)","32275":"-593*f_3/(414720*epsilon**2) + f_5/(5760*epsilon**2) + 23*pi**4/(4147200*epsilon**2) + 5843/(9953280*epsilon**2) + 13*f_3/(5760*epsilon**3) - pi**4/(86400*epsilon**3) - 823/(829440*epsilon**3) - f_3/(720*epsilon**4) + 53/(23040*epsilon**4) - 7/(5760*epsilon**5)","32276":"f_3/(23040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 2839/(59719680*epsilon**2) - 11*f_3/(46080*epsilon**3) + 449/(9953280*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 67/(138240*epsilon**4) + 29/(69120*epsilon**5)","32277":"f_3/(23040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 2839/(59719680*epsilon**2) - 11*f_3/(46080*epsilon**3) + 449/(9953280*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 67/(138240*epsilon**4) + 29/(69120*epsilon**5)","32278":"109*f_3/(34560*epsilon**2) - 25*f_5/(3456*epsilon**2) + pi**4/(345600*epsilon**2) + 541/(138240*epsilon**2) - f_3/(320*epsilon**3) + 5*f_5/(576*epsilon**3) - 13/(2160*epsilon**3) + 1/(320*epsilon**4)","32279":"109*f_3/(34560*epsilon**2) - 25*f_5/(3456*epsilon**2) + pi**4/(345600*epsilon**2) + 541/(138240*epsilon**2) - f_3/(320*epsilon**3) + 5*f_5/(576*epsilon**3) - 13/(2160*epsilon**3) + 1/(320*epsilon**4)","32280":"f_3/(9216*epsilon**2) + f_5/(1440*epsilon**2) - 13/(15360*epsilon**2) + pi**4/(276480*epsilon**2) - 7*f_3/(3456*epsilon**3) - pi**4/(345600*epsilon**3) + 19/(10368*epsilon**3) + f_3/(320*epsilon**4) - 1/(960*epsilon**4)","32281":"f_3/(9216*epsilon**2) + f_5/(1440*epsilon**2) - 13/(15360*epsilon**2) + pi**4/(276480*epsilon**2) - 7*f_3/(3456*epsilon**3) - pi**4/(345600*epsilon**3) + 19/(10368*epsilon**3) + f_3/(320*epsilon**4) - 1/(960*epsilon**4)","32282":"37*f_3/(23040*epsilon**2) + f_5/(720*epsilon**2) - 53/(17280*epsilon**2) + pi**4/(138240*epsilon**2) - 7*f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 217/(51840*epsilon**3) + f_3/(160*epsilon**4) - 1/(480*epsilon**4)","32283":"37*f_3/(23040*epsilon**2) + f_5/(720*epsilon**2) - 53/(17280*epsilon**2) + pi**4/(138240*epsilon**2) - 7*f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 217/(51840*epsilon**3) + f_3/(160*epsilon**4) - 1/(480*epsilon**4)","32284":"-5*f_3/(5184*epsilon**2) + 1/(864*epsilon**2) + 7*f_3/(1728*epsilon**3) - 17/(3456*epsilon**3) - f_3/(288*epsilon**4) + 17/(3456*epsilon**4) - 1/(576*epsilon**5)","32285":"-5*f_3/(5184*epsilon**2) + 1/(864*epsilon**2) + 7*f_3/(1728*epsilon**3) - 17/(3456*epsilon**3) - f_3/(288*epsilon**4) + 17/(3456*epsilon**4) - 1/(576*epsilon**5)","32286":"-5*f_3/(5184*epsilon**2) + 1/(864*epsilon**2) + 7*f_3/(1728*epsilon**3) - 17/(3456*epsilon**3) - f_3/(288*epsilon**4) + 17/(3456*epsilon**4) - 1/(576*epsilon**5)","32287":"-5*f_3/(5184*epsilon**2) + 1/(864*epsilon**2) + 7*f_3/(1728*epsilon**3) - 17/(3456*epsilon**3) - f_3/(288*epsilon**4) + 17/(3456*epsilon**4) - 1/(576*epsilon**5)","32288":"f_3/(41472*epsilon**2) + 9653/(53747712*epsilon**2) - f_3/(13824*epsilon**3) - 4427/(5971968*epsilon**3) + 1087/(1492992*epsilon**4) - 49/(124416*epsilon**5) + 1/(10368*epsilon**6)","32289":"f_3/(41472*epsilon**2) + 9653/(53747712*epsilon**2) - f_3/(13824*epsilon**3) - 4427/(5971968*epsilon**3) + 1087/(1492992*epsilon**4) - 49/(124416*epsilon**5) + 1/(10368*epsilon**6)","32290":"-7*f_3/(20736*epsilon**2) + 7/(12288*epsilon**2) + 11*f_3/(6912*epsilon**3) - 11/(4096*epsilon**3) - f_3/(576*epsilon**4) + 101/(27648*epsilon**4) - 5/(2304*epsilon**5)","32291":"-7*f_3/(20736*epsilon**2) + 7/(12288*epsilon**2) + 11*f_3/(6912*epsilon**3) - 11/(4096*epsilon**3) - f_3/(576*epsilon**4) + 101/(27648*epsilon**4) - 5/(2304*epsilon**5)","32292":"9445/(107495424*epsilon**2) - 14033/(35831808*epsilon**3) + 1351/(2985984*epsilon**4) - 55/(248832*epsilon**5) + 1/(20736*epsilon**6)","32293":"9445/(107495424*epsilon**2) - 14033/(35831808*epsilon**3) + 1351/(2985984*epsilon**4) - 55/(248832*epsilon**5) + 1/(20736*epsilon**6)","32294":"-11*f_3/(10368*epsilon**2) - pi**4/(207360*epsilon**2) + 833/(497664*epsilon**2) + 17*f_3/(3456*epsilon**3) - 1229/(165888*epsilon**3) + pi**4/(69120*epsilon**3) - f_3/(192*epsilon**4) + 37/(4608*epsilon**4) - 1/(384*epsilon**5)","32295":"-11*f_3/(10368*epsilon**2) - pi**4/(207360*epsilon**2) + 833/(497664*epsilon**2) + 17*f_3/(3456*epsilon**3) - 1229/(165888*epsilon**3) + pi**4/(69120*epsilon**3) - f_3/(192*epsilon**4) + 37/(4608*epsilon**4) - 1/(384*epsilon**5)","32296":"7*f_3/(6912*epsilon**2) - 3335/(2985984*epsilon**2) - 7*f_3/(2304*epsilon**3) + 3595/(995328*epsilon**3) + 11/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(576*epsilon**6)","32297":"7*f_3/(6912*epsilon**2) - 3335/(2985984*epsilon**2) - 7*f_3/(2304*epsilon**3) + 3595/(995328*epsilon**3) + 11/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(576*epsilon**6)","32298":"-361/(4478976*epsilon**2) + 881/(1492992*epsilon**3) - 103/(62208*epsilon**4) + 23/(10368*epsilon**5) - 1/(864*epsilon**6)","32299":"-361/(4478976*epsilon**2) + 881/(1492992*epsilon**3) - 103/(62208*epsilon**4) + 23/(10368*epsilon**5) - 1/(864*epsilon**6)","32300":"-361/(4478976*epsilon**2) + 881/(1492992*epsilon**3) - 103/(62208*epsilon**4) + 23/(10368*epsilon**5) - 1/(864*epsilon**6)","32301":"-361/(4478976*epsilon**2) + 881/(1492992*epsilon**3) - 103/(62208*epsilon**4) + 23/(10368*epsilon**5) - 1/(864*epsilon**6)","32302":"-f_3/(6912*epsilon**2) + 409/(2985984*epsilon**2) + f_3/(2304*epsilon**3) - 1013/(995328*epsilon**3) + 227/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(576*epsilon**6)","32303":"-f_3/(6912*epsilon**2) + 409/(2985984*epsilon**2) + f_3/(2304*epsilon**3) - 1013/(995328*epsilon**3) + 227/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(576*epsilon**6)","32304":"-f_3/(6912*epsilon**2) + 409/(2985984*epsilon**2) + f_3/(2304*epsilon**3) - 1013/(995328*epsilon**3) + 227/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(576*epsilon**6)","32305":"-f_3/(6912*epsilon**2) + 409/(2985984*epsilon**2) + f_3/(2304*epsilon**3) - 1013/(995328*epsilon**3) + 227/(82944*epsilon**4) - 23/(6912*epsilon**5) + 1/(576*epsilon**6)","32306":"f_3/(3456*epsilon**2) - 487/(995328*epsilon**2) - f_3/(1152*epsilon**3) + 587/(331776*epsilon**3) + 19/(27648*epsilon**4) - 5/(768*epsilon**5) + 1/(192*epsilon**6)","32307":"f_3/(3456*epsilon**2) - 487/(995328*epsilon**2) - f_3/(1152*epsilon**3) + 587/(331776*epsilon**3) + 19/(27648*epsilon**4) - 5/(768*epsilon**5) + 1/(192*epsilon**6)","32308":"-f_3/(13824*epsilon**2) - 239/(2985984*epsilon**2) + f_3/(4608*epsilon**3) + 1433/(2985984*epsilon**3) - 239/(248832*epsilon**4) + 17/(20736*epsilon**5) - 1/(3456*epsilon**6)","32309":"-f_3/(13824*epsilon**2) - 239/(2985984*epsilon**2) + f_3/(4608*epsilon**3) + 1433/(2985984*epsilon**3) - 239/(248832*epsilon**4) + 17/(20736*epsilon**5) - 1/(3456*epsilon**6)","32310":"13/(2239488*epsilon**2) - 161/(2985984*epsilon**3) + 181/(995328*epsilon**4) - 11/(41472*epsilon**5) + 1/(6912*epsilon**6)","32311":"13/(2239488*epsilon**2) - 161/(2985984*epsilon**3) + 181/(995328*epsilon**4) - 11/(41472*epsilon**5) + 1/(6912*epsilon**6)","32312":"-f_3/(6912*epsilon**2) + 337/(1492992*epsilon**2) + f_3/(2304*epsilon**3) - 1183/(1492992*epsilon**3) + 5/(41472*epsilon**4) + 1/(1152*epsilon**5) - 1/(1728*epsilon**6)","32313":"-f_3/(6912*epsilon**2) + 337/(1492992*epsilon**2) + f_3/(2304*epsilon**3) - 1183/(1492992*epsilon**3) + 5/(41472*epsilon**4) + 1/(1152*epsilon**5) - 1/(1728*epsilon**6)","32314":"13*f_3/(82944*epsilon**2) - 937/(2985984*epsilon**2) + pi**4/(2488320*epsilon**2) - 17*f_3/(27648*epsilon**3) - pi**4/(829440*epsilon**3) + 1321/(995328*epsilon**3) + f_3/(2304*epsilon**4) - 1/(768*epsilon**4) + 1/(2304*epsilon**5)","32315":"13*f_3/(82944*epsilon**2) - 937/(2985984*epsilon**2) + pi**4/(2488320*epsilon**2) - 17*f_3/(27648*epsilon**3) - pi**4/(829440*epsilon**3) + 1321/(995328*epsilon**3) + f_3/(2304*epsilon**4) - 1/(768*epsilon**4) + 1/(2304*epsilon**5)","32316":"-1301/(8957952*epsilon**2) + 127/(165888*epsilon**3) - 1433/(995328*epsilon**4) + 35/(20736*epsilon**5) - 7/(6912*epsilon**6)","32317":"-1301/(8957952*epsilon**2) + 127/(165888*epsilon**3) - 1433/(995328*epsilon**4) + 35/(20736*epsilon**5) - 7/(6912*epsilon**6)","32318":"f_3/(497664*epsilon**2) + 1/(214990848*epsilon**2) - f_3/(165888*epsilon**3) - 53/(71663616*epsilon**3) - 31/(5971968*epsilon**4) + 5/(165888*epsilon**5) - 1/(41472*epsilon**6)","32319":"f_3/(497664*epsilon**2) + 1/(214990848*epsilon**2) - f_3/(165888*epsilon**3) - 53/(71663616*epsilon**3) - 31/(5971968*epsilon**4) + 5/(165888*epsilon**5) - 1/(41472*epsilon**6)","32320":"f_3/(497664*epsilon**2) - 119/(214990848*epsilon**2) - f_3/(165888*epsilon**3) + 163/(71663616*epsilon**3) - 55/(5971968*epsilon**4) + 5/(165888*epsilon**5) - 1/(41472*epsilon**6)","32321":"f_3/(497664*epsilon**2) - 119/(214990848*epsilon**2) - f_3/(165888*epsilon**3) + 163/(71663616*epsilon**3) - 55/(5971968*epsilon**4) + 5/(165888*epsilon**5) - 1/(41472*epsilon**6)","32322":"f_3/(4608*epsilon**2) - 127/(373248*epsilon**2) - pi**4/(1244160*epsilon**2) - 31*f_3/(41472*epsilon**3) + pi**4/(414720*epsilon**3) + 181/(124416*epsilon**3) + f_3/(3456*epsilon**4) - 31/(20736*epsilon**4) + 1/(1728*epsilon**5)","32323":"f_3/(4608*epsilon**2) - 127/(373248*epsilon**2) - pi**4/(1244160*epsilon**2) - 31*f_3/(41472*epsilon**3) + pi**4/(414720*epsilon**3) + 181/(124416*epsilon**3) + f_3/(3456*epsilon**4) - 31/(20736*epsilon**4) + 1/(1728*epsilon**5)","32324":"f_3/(1728*epsilon**2) - 5*f_5/(1728*epsilon**2) + 13/(5184*epsilon**2) - f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(108*epsilon**3) + 1/(192*epsilon**4)","32325":"f_3/(1728*epsilon**2) - 5*f_5/(1728*epsilon**2) + 13/(5184*epsilon**2) - f_3/(576*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(108*epsilon**3) + 1/(192*epsilon**4)","32326":"1799/(26873856*epsilon**2) - 743/(2239488*epsilon**3) + 1541/(2985984*epsilon**4) - 13/(31104*epsilon**5) + 1/(6912*epsilon**6)","32327":"1799/(26873856*epsilon**2) - 743/(2239488*epsilon**3) + 1541/(2985984*epsilon**4) - 13/(31104*epsilon**5) + 1/(6912*epsilon**6)","32328":"1799/(26873856*epsilon**2) - 743/(2239488*epsilon**3) + 1541/(2985984*epsilon**4) - 13/(31104*epsilon**5) + 1/(6912*epsilon**6)","32329":"1799/(26873856*epsilon**2) - 743/(2239488*epsilon**3) + 1541/(2985984*epsilon**4) - 13/(31104*epsilon**5) + 1/(6912*epsilon**6)","32330":"5*f_3/(10368*epsilon**2) - 29/(31104*epsilon**2) + pi**4/(207360*epsilon**2) - 11*f_3/(3456*epsilon**3) - pi**4/(69120*epsilon**3) + 35/(10368*epsilon**3) + f_3/(192*epsilon**4) - 1/(576*epsilon**4)","32331":"5*f_3/(10368*epsilon**2) - 29/(31104*epsilon**2) + pi**4/(207360*epsilon**2) - 11*f_3/(3456*epsilon**3) - pi**4/(69120*epsilon**3) + 35/(10368*epsilon**3) + f_3/(192*epsilon**4) - 1/(576*epsilon**4)","32332":"-77/(26873856*epsilon**2) + 67/(8957952*epsilon**3) + 49/(1492992*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","32333":"-77/(26873856*epsilon**2) + 67/(8957952*epsilon**3) + 49/(1492992*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","32334":"-77/(26873856*epsilon**2) + 67/(8957952*epsilon**3) + 49/(1492992*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","32335":"-77/(26873856*epsilon**2) + 67/(8957952*epsilon**3) + 49/(1492992*epsilon**4) - 5/(41472*epsilon**5) + 1/(10368*epsilon**6)","32336":"-91/(26873856*epsilon**2) + 107/(8957952*epsilon**3) + 5/(93312*epsilon**4) - 5/(20736*epsilon**5) + 1/(5184*epsilon**6)","32337":"-91/(26873856*epsilon**2) + 107/(8957952*epsilon**3) + 5/(93312*epsilon**4) - 5/(20736*epsilon**5) + 1/(5184*epsilon**6)","32338":"-91/(26873856*epsilon**2) + 107/(8957952*epsilon**3) + 5/(93312*epsilon**4) - 5/(20736*epsilon**5) + 1/(5184*epsilon**6)","32339":"-91/(26873856*epsilon**2) + 107/(8957952*epsilon**3) + 5/(93312*epsilon**4) - 5/(20736*epsilon**5) + 1/(5184*epsilon**6)","32340":"233/(80621568*epsilon**2) + 283/(53747712*epsilon**3) - 367/(5971968*epsilon**4) + 25/(373248*epsilon**5) - 1/(41472*epsilon**6)","32341":"233/(80621568*epsilon**2) + 283/(53747712*epsilon**3) - 367/(5971968*epsilon**4) + 25/(373248*epsilon**5) - 1/(41472*epsilon**6)","32342":"233/(80621568*epsilon**2) + 283/(53747712*epsilon**3) - 367/(5971968*epsilon**4) + 25/(373248*epsilon**5) - 1/(41472*epsilon**6)","32343":"233/(80621568*epsilon**2) + 283/(53747712*epsilon**3) - 367/(5971968*epsilon**4) + 25/(373248*epsilon**5) - 1/(41472*epsilon**6)","32344":"1753/(17915904*epsilon**2) - 211/(663552*epsilon**3) - 175/(995328*epsilon**4) + 41/(41472*epsilon**5) - 5/(6912*epsilon**6)","32345":"1753/(17915904*epsilon**2) - 211/(663552*epsilon**3) - 175/(995328*epsilon**4) + 41/(41472*epsilon**5) - 5/(6912*epsilon**6)","32346":"1753/(17915904*epsilon**2) - 211/(663552*epsilon**3) - 175/(995328*epsilon**4) + 41/(41472*epsilon**5) - 5/(6912*epsilon**6)","32347":"1753/(17915904*epsilon**2) - 211/(663552*epsilon**3) - 175/(995328*epsilon**4) + 41/(41472*epsilon**5) - 5/(6912*epsilon**6)","32348":"f_3/(41472*epsilon**2) + 1973/(53747712*epsilon**2) - 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1/(576*epsilon**6)","32396":"-f_3/(3456*epsilon**2) + 125/(1492992*epsilon**2) + f_3/(1152*epsilon**3) + 107/(1492992*epsilon**3) - 353/(248832*epsilon**4) + 1/(648*epsilon**5) - 1/(1728*epsilon**6)","32397":"-f_3/(3456*epsilon**2) + 125/(1492992*epsilon**2) + f_3/(1152*epsilon**3) + 107/(1492992*epsilon**3) - 353/(248832*epsilon**4) + 1/(648*epsilon**5) - 1/(1728*epsilon**6)","32398":"f_3/(4608*epsilon**2) - 223/(663552*epsilon**2) - f_3/(1536*epsilon**3) + 8237/(5971968*epsilon**3) - 371/(248832*epsilon**4) + 55/(41472*epsilon**5) - 1/(1728*epsilon**6)","32399":"f_3/(4608*epsilon**2) - 223/(663552*epsilon**2) - f_3/(1536*epsilon**3) + 8237/(5971968*epsilon**3) - 371/(248832*epsilon**4) + 55/(41472*epsilon**5) - 1/(1728*epsilon**6)","32400":"355/(4478976*epsilon**3) - 635/(1492992*epsilon**4) + 55/(62208*epsilon**5) - 5/(5184*epsilon**6)","32401":"355/(4478976*epsilon**3) - 635/(1492992*epsilon**4) + 55/(62208*epsilon**5) - 5/(5184*epsilon**6)","32402":"-55/(2239488*epsilon**3) + 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1/(1728*epsilon**5)","32471":"53*f_3/(414720*epsilon**2) - 3803/(14929920*epsilon**2) + pi**4/(2488320*epsilon**2) - 13*f_3/(27648*epsilon**3) - pi**4/(829440*epsilon**3) + 4829/(4976640*epsilon**3) + f_3/(2304*epsilon**4) - 1/(864*epsilon**4) + 1/(2304*epsilon**5)","32472":"53*f_3/(414720*epsilon**2) - 3803/(14929920*epsilon**2) + pi**4/(2488320*epsilon**2) - 13*f_3/(27648*epsilon**3) - pi**4/(829440*epsilon**3) + 4829/(4976640*epsilon**3) + f_3/(2304*epsilon**4) - 1/(864*epsilon**4) + 1/(2304*epsilon**5)","32473":"1/(69984*epsilon**2) - 11/(93312*epsilon**3) + 185/(497664*epsilon**4) - 11/(20736*epsilon**5) + 1/(3456*epsilon**6)","32474":"1/(69984*epsilon**2) - 11/(93312*epsilon**3) + 185/(497664*epsilon**4) - 11/(20736*epsilon**5) + 1/(3456*epsilon**6)","32475":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32476":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32477":"1/(69984*epsilon**2) - 11/(93312*epsilon**3) + 185/(497664*epsilon**4) - 11/(20736*epsilon**5) + 1/(3456*epsilon**6)","32478":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32479":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32480":"f_3/(4608*epsilon**2) - 1907/(5971968*epsilon**2) - f_3/(1536*epsilon**3) + 1187/(1105920*epsilon**3) - 1421/(1244160*epsilon**4) + 47/(41472*epsilon**5) - 1/(1728*epsilon**6)","32481":"f_3/(4608*epsilon**2) - 1907/(5971968*epsilon**2) - f_3/(1536*epsilon**3) + 1187/(1105920*epsilon**3) - 1421/(1244160*epsilon**4) + 47/(41472*epsilon**5) - 1/(1728*epsilon**6)","32482":"103/(6718464*epsilon**2) - 1709/(17915904*epsilon**3) + 37/(165888*epsilon**4) - 29/(124416*epsilon**5) + 1/(10368*epsilon**6)","32483":"103/(6718464*epsilon**2) - 1709/(17915904*epsilon**3) + 37/(165888*epsilon**4) - 29/(124416*epsilon**5) + 1/(10368*epsilon**6)","32484":"f_3/(41472*epsilon**2) + 15857/(537477120*epsilon**2) - f_3/(13824*epsilon**3) - 10747/(89579520*epsilon**3) + 3341/(14929920*epsilon**4) - 5/(31104*epsilon**5) + 1/(20736*epsilon**6)","32485":"f_3/(41472*epsilon**2) + 15857/(537477120*epsilon**2) - f_3/(13824*epsilon**3) - 10747/(89579520*epsilon**3) + 3341/(14929920*epsilon**4) - 5/(31104*epsilon**5) + 1/(20736*epsilon**6)","32486":"-7/(559872*epsilon**2) + 397/(1492992*epsilon**3) - 149/(124416*epsilon**4) + 7/(3456*epsilon**5) - 1/(864*epsilon**6)","32487":"-7/(559872*epsilon**2) + 397/(1492992*epsilon**3) - 149/(124416*epsilon**4) + 7/(3456*epsilon**5) - 1/(864*epsilon**6)","32488":"-f_3/(3456*epsilon**2) + 407/(4976640*epsilon**2) + f_3/(1152*epsilon**3) - 427/(2488320*epsilon**3) - 1241/(1244160*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","32489":"-f_3/(3456*epsilon**2) + 407/(4976640*epsilon**2) + f_3/(1152*epsilon**3) - 427/(2488320*epsilon**3) - 1241/(1244160*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","32490":"121/(3359232*epsilon**2) - 1939/(8957952*epsilon**3) + 181/(373248*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","32491":"121/(3359232*epsilon**2) - 1939/(8957952*epsilon**3) + 181/(373248*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","32492":"f_3/(41472*epsilon**2) + 2707/(16796160*epsilon**2) - f_3/(13824*epsilon**3) - 50353/(89579520*epsilon**3) + 4571/(7464960*epsilon**4) - 5/(13824*epsilon**5) + 1/(10368*epsilon**6)","32493":"f_3/(41472*epsilon**2) + 2707/(16796160*epsilon**2) - f_3/(13824*epsilon**3) - 50353/(89579520*epsilon**3) + 4571/(7464960*epsilon**4) - 5/(13824*epsilon**5) + 1/(10368*epsilon**6)","32494":"-5/(279936*epsilon**3) + 95/(746496*epsilon**4) - 25/(82944*epsilon**5) + 5/(20736*epsilon**6)","32495":"-5/(279936*epsilon**3) + 95/(746496*epsilon**4) - 25/(82944*epsilon**5) + 5/(20736*epsilon**6)","32496":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32497":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32498":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32499":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32500":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","32501":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 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35/(995328*epsilon**6)","32510":"f_3/(497664*epsilon**2) - 539/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 319/(358318080*epsilon**3) + 29/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","32511":"f_3/(497664*epsilon**2) - 539/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 319/(358318080*epsilon**3) + 29/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","32512":"-7579/(322486272*epsilon**2) + 2003/(17915904*epsilon**3) - 49/(279936*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","32513":"-7579/(322486272*epsilon**2) + 2003/(17915904*epsilon**3) - 49/(279936*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","32514":"3971/(107495424*epsilon**2) - 199/(995328*epsilon**3) + 113/(248832*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","32515":"3971/(107495424*epsilon**2) - 199/(995328*epsilon**3) + 113/(248832*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","32516":"3445/(161243136*epsilon**3) - 2105/(26873856*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","32517":"3445/(161243136*epsilon**3) - 2105/(26873856*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","32518":"1001/(644972544*epsilon**2) - 5/(1990656*epsilon**3) - 13/(497664*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","32519":"1001/(644972544*epsilon**2) - 5/(1990656*epsilon**3) - 13/(497664*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","32520":"-1805/(53747712*epsilon**3) + 325/(2239488*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","32521":"-1805/(53747712*epsilon**3) + 325/(2239488*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","32522":"-455/(322486272*epsilon**3) + 5/(6718464*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","32523":"-455/(322486272*epsilon**3) + 5/(6718464*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","32524":"847/(644972544*epsilon**2) - 11/(11943936*epsilon**3) - 7/(497664*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","32525":"847/(644972544*epsilon**2) - 11/(11943936*epsilon**3) - 7/(497664*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","32526":"27677/(3224862720*epsilon**2) - 209/(67184640*epsilon**3) - 3997/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","32527":"27677/(3224862720*epsilon**2) - 209/(67184640*epsilon**3) - 3997/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","32528":"-f_3/(82944*epsilon**2) - 37/(2799360*epsilon**2) + f_3/(27648*epsilon**3) - 47/(11943936*epsilon**3) + 1387/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32529":"-f_3/(82944*epsilon**2) - 37/(2799360*epsilon**2) + f_3/(27648*epsilon**3) - 47/(11943936*epsilon**3) + 1387/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32530":"-385/(322486272*epsilon**3) - 25/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","32531":"-385/(322486272*epsilon**3) - 25/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","32532":"f_3/(497664*epsilon**2) - 101/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 271/(358318080*epsilon**3) - 19/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","32533":"f_3/(497664*epsilon**2) - 101/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 271/(358318080*epsilon**3) - 19/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","32534":"79*f_3/(138240*epsilon**2) - 38233/(29859840*epsilon**2) - f_3/(1152*epsilon**3) + 583/(995328*epsilon**3) + 107/(82944*epsilon**4) - 23/(6912*epsilon**5) + 7/(2880*epsilon**6)","32535":"79*f_3/(138240*epsilon**2) - 38233/(29859840*epsilon**2) - f_3/(1152*epsilon**3) + 583/(995328*epsilon**3) + 107/(82944*epsilon**4) - 23/(6912*epsilon**5) + 7/(2880*epsilon**6)","32536":"-11*f_3/(82944*epsilon**2) + 5357/(23887872*epsilon**2) + f_3/(6912*epsilon**3) - 127/(331776*epsilon**3) - 1/(1728*epsilon**4) + 11/(6912*epsilon**5) - 1/(1152*epsilon**6)","32537":"-11*f_3/(82944*epsilon**2) + 5357/(23887872*epsilon**2) + f_3/(6912*epsilon**3) - 127/(331776*epsilon**3) - 1/(1728*epsilon**4) + 11/(6912*epsilon**5) - 1/(1152*epsilon**6)","32538":"5*f_3/(41472*epsilon**3) - 2435/(11943936*epsilon**3) + 125/(995328*epsilon**4) + 55/(82944*epsilon**5) - 5/(6912*epsilon**6)","32539":"5*f_3/(41472*epsilon**3) - 2435/(11943936*epsilon**3) + 125/(995328*epsilon**4) + 55/(82944*epsilon**5) - 5/(6912*epsilon**6)","32540":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 54599/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32541":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 54599/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32542":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 50711/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32543":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 50711/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32544":"-5*f_3/(13824*epsilon**2) - pi**4/(172800*epsilon**2) + 3/(10240*epsilon**2) + f_3/(960*epsilon**3) - 23/(276480*epsilon**3) + 1/(4608*epsilon**4) - 1/(384*epsilon**5) + 1/(480*epsilon**6)","32545":"-5*f_3/(13824*epsilon**2) - pi**4/(172800*epsilon**2) + 3/(10240*epsilon**2) + f_3/(960*epsilon**3) - 23/(276480*epsilon**3) + 1/(4608*epsilon**4) - 1/(384*epsilon**5) + 1/(480*epsilon**6)","32546":"-5*f_3/(13824*epsilon**2) - pi**4/(172800*epsilon**2) + 17/(30720*epsilon**2) + f_3/(960*epsilon**3) - 23/(276480*epsilon**3) + 1/(4608*epsilon**4) - 1/(384*epsilon**5) + 1/(480*epsilon**6)","32547":"-5*f_3/(13824*epsilon**2) - pi**4/(172800*epsilon**2) + 17/(30720*epsilon**2) + f_3/(960*epsilon**3) - 23/(276480*epsilon**3) + 1/(4608*epsilon**4) - 1/(384*epsilon**5) + 1/(480*epsilon**6)","32548":"49*f_3/(829440*epsilon**2) - 4147/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 13/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32549":"49*f_3/(829440*epsilon**2) - 4147/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 13/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32550":"31*f_3/(829440*epsilon**2) - 3391/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 229/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32551":"31*f_3/(829440*epsilon**2) - 3391/(59719680*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(4608*epsilon**3) + 229/(9953280*epsilon**3) + 19/(1658880*epsilon**4) + 43/(69120*epsilon**5) - 7/(11520*epsilon**6)","32552":"f_3/(829440*epsilon**2) + pi**4/(2073600*epsilon**2) + 2821/(17915904*epsilon**2) - f_3/(11520*epsilon**3) - 371/(4976640*epsilon**3) - 67/(248832*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","32553":"f_3/(829440*epsilon**2) + pi**4/(2073600*epsilon**2) + 2821/(17915904*epsilon**2) - f_3/(11520*epsilon**3) - 371/(4976640*epsilon**3) - 67/(248832*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","32554":"529*f_3/(829440*epsilon**2) + 7*f_5/(23040*epsilon**2) - 3167/(1990656*epsilon**2) + 41*pi**4/(8294400*epsilon**2) + f_3/(1920*epsilon**3) - pi**4/(172800*epsilon**3) + 49/(92160*epsilon**3) - f_3/(1440*epsilon**4) + 29/(13824*epsilon**4) - 1/(640*epsilon**5)","32555":"529*f_3/(829440*epsilon**2) + 7*f_5/(23040*epsilon**2) - 3167/(1990656*epsilon**2) + 41*pi**4/(8294400*epsilon**2) + f_3/(1920*epsilon**3) - pi**4/(172800*epsilon**3) + 49/(92160*epsilon**3) - f_3/(1440*epsilon**4) + 29/(13824*epsilon**4) - 1/(640*epsilon**5)","32556":"161/(322486272*epsilon**2) - 307/(26873856*epsilon**3) + 35/(559872*epsilon**4) - 7/(62208*epsilon**5) + 1/(15552*epsilon**6)","32557":"161/(322486272*epsilon**2) - 307/(26873856*epsilon**3) + 35/(559872*epsilon**4) - 7/(62208*epsilon**5) + 1/(15552*epsilon**6)","32558":"-91/(161243136*epsilon**2) + 53/(13436928*epsilon**3) + 13/(139968*epsilon**4) - 7/(31104*epsilon**5) + 1/(7776*epsilon**6)","32559":"-91/(161243136*epsilon**2) + 53/(13436928*epsilon**3) + 13/(139968*epsilon**4) - 7/(31104*epsilon**5) + 1/(7776*epsilon**6)","32560":"721/(40310784*epsilon**2) - 4351/(13436928*epsilon**3) + 749/(1119744*epsilon**4) - 43/(93312*epsilon**5) + 1/(7776*epsilon**6)","32561":"721/(40310784*epsilon**2) - 4351/(13436928*epsilon**3) + 749/(1119744*epsilon**4) - 43/(93312*epsilon**5) + 1/(7776*epsilon**6)","32562":"-7*f_3/(124416*epsilon**2) + 49/(497664*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(3888*epsilon**3) - f_3/(864*epsilon**4) + 41/(10368*epsilon**4) - 1/(432*epsilon**5)","32563":"-7*f_3/(124416*epsilon**2) + 49/(497664*epsilon**2) + 5*f_3/(5184*epsilon**3) - 7/(3888*epsilon**3) - f_3/(864*epsilon**4) + 41/(10368*epsilon**4) - 1/(432*epsilon**5)","32564":"-7/(559872*epsilon**2) + 397/(1492992*epsilon**3) - 149/(124416*epsilon**4) + 7/(3456*epsilon**5) - 1/(864*epsilon**6)","32565":"-7/(559872*epsilon**2) + 397/(1492992*epsilon**3) - 149/(124416*epsilon**4) + 7/(3456*epsilon**5) - 1/(864*epsilon**6)","32566":"-721/(53747712*epsilon**2) + 289/(1119744*epsilon**3) - 145/(186624*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","32567":"-721/(53747712*epsilon**2) + 289/(1119744*epsilon**3) - 145/(186624*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","32568":"49/(4478976*epsilon**2) - 35/(93312*epsilon**3) + 19/(5184*epsilon**4) - 5/(648*epsilon**5) + 1/(216*epsilon**6)","32569":"-847/(26873856*epsilon**2) + 1343/(2239488*epsilon**3) - 53/(31104*epsilon**4) + 29/(15552*epsilon**5) - 1/(1296*epsilon**6)","32570":"-847/(26873856*epsilon**2) + 1343/(2239488*epsilon**3) - 53/(31104*epsilon**4) + 29/(15552*epsilon**5) - 1/(1296*epsilon**6)","32571":"35/(2239488*epsilon**3) - 235/(746496*epsilon**4) + 35/(31104*epsilon**5) - 5/(5184*epsilon**6)","32572":"35/(2239488*epsilon**3) - 235/(746496*epsilon**4) + 35/(31104*epsilon**5) - 5/(5184*epsilon**6)","32573":"-385/(53747712*epsilon**3) + 65/(497664*epsilon**4) - 35/(124416*epsilon**5) + 5/(31104*epsilon**6)","32574":"-385/(53747712*epsilon**3) + 65/(497664*epsilon**4) - 35/(124416*epsilon**5) + 5/(31104*epsilon**6)","32575":"-385/(53747712*epsilon**3) + 65/(497664*epsilon**4) - 35/(124416*epsilon**5) + 5/(31104*epsilon**6)","32576":"-385/(53747712*epsilon**3) + 65/(497664*epsilon**4) - 35/(124416*epsilon**5) + 5/(31104*epsilon**6)","32577":"245/(35831808*epsilon**4) - 175/(1492992*epsilon**5) + 35/(248832*epsilon**6)","32578":"245/(35831808*epsilon**4) - 175/(1492992*epsilon**5) + 35/(248832*epsilon**6)","32579":"-f_3/(414720*epsilon**2) - 107939/(537477120*epsilon**2) + 2851/(29859840*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","32580":"-f_3/(414720*epsilon**2) - 107939/(537477120*epsilon**2) + 2851/(29859840*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","32581":"-19283/(429981696*epsilon**2) + 4309/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","32582":"-19283/(429981696*epsilon**2) + 4309/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","32583":"-12155/(429981696*epsilon**2) + 3013/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","32584":"-12155/(429981696*epsilon**2) + 3013/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","32585":"f_3/(207360*epsilon**2) - 90767/(537477120*epsilon**2) + 527/(5971968*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","32586":"f_3/(207360*epsilon**2) - 90767/(537477120*epsilon**2) + 527/(5971968*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","32587":"13*f_3/(92160*epsilon**2) + pi**4/(2764800*epsilon**2) + 29429/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 2639/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","32588":"13*f_3/(92160*epsilon**2) + pi**4/(2764800*epsilon**2) + 29429/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 2639/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","32589":"f_3/(10240*epsilon**2) + pi**4/(2764800*epsilon**2) + 21329/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 1991/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","32590":"f_3/(10240*epsilon**2) + pi**4/(2764800*epsilon**2) + 21329/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 1991/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","32591":"-37*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 53/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 241/(29859840*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32592":"-37*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 53/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 241/(29859840*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32593":"8765/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","32594":"8765/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","32595":"5525/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","32596":"5525/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","32597":"-5*f_3/(331776*epsilon**2) - pi**4/(16588800*epsilon**2) + 163/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 5/(5971968*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32598":"-5*f_3/(331776*epsilon**2) - pi**4/(16588800*epsilon**2) + 163/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 5/(5971968*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32599":"-31*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 25/(23887872*epsilon**2) + f_3/(34560*epsilon**3) + 103/(29859840*epsilon**3) + 79/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32600":"-31*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 25/(23887872*epsilon**2) + f_3/(34560*epsilon**3) + 103/(29859840*epsilon**3) + 79/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32601":"53*f_3/(27648*epsilon**2) - 4969/(1866240*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 12971/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32602":"53*f_3/(27648*epsilon**2) - 4969/(1866240*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 12971/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32603":"53*f_3/(27648*epsilon**2) - 4969/(1866240*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 12971/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32604":"53*f_3/(27648*epsilon**2) - 4969/(1866240*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 12971/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32605":"77*f_3/(15360*epsilon**2) - f_5/(1152*epsilon**2) - 40729/(7464960*epsilon**2) + pi**4/(276480*epsilon**2) - 11*f_3/(2304*epsilon**3) + 23339/(4976640*epsilon**3) - 161/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32606":"77*f_3/(15360*epsilon**2) - f_5/(1152*epsilon**2) - 40729/(7464960*epsilon**2) + pi**4/(276480*epsilon**2) - 11*f_3/(2304*epsilon**3) + 23339/(4976640*epsilon**3) - 161/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32607":"77*f_3/(15360*epsilon**2) - f_5/(1152*epsilon**2) - 40729/(7464960*epsilon**2) + pi**4/(276480*epsilon**2) - 11*f_3/(2304*epsilon**3) + 23339/(4976640*epsilon**3) - 161/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32608":"77*f_3/(15360*epsilon**2) - f_5/(1152*epsilon**2) - 40729/(7464960*epsilon**2) + pi**4/(276480*epsilon**2) - 11*f_3/(2304*epsilon**3) + 23339/(4976640*epsilon**3) - 161/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32609":"301*f_3/(138240*epsilon**2) - f_5/(1152*epsilon**2) - 8021/(3732480*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 11243/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32610":"301*f_3/(138240*epsilon**2) - f_5/(1152*epsilon**2) - 8021/(3732480*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 11243/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32611":"301*f_3/(138240*epsilon**2) - f_5/(1152*epsilon**2) - 8021/(3732480*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 11243/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32612":"301*f_3/(138240*epsilon**2) - f_5/(1152*epsilon**2) - 8021/(3732480*epsilon**2) + pi**4/(153600*epsilon**2) - 31*f_3/(11520*epsilon**3) + 11243/(4976640*epsilon**3) + 11/(82944*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32613":"-f_3/(3072*epsilon**2) - 833/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + f_3/(2880*epsilon**3) + 11861/(14929920*epsilon**3) - 1037/(1244160*epsilon**4) + 47/(103680*epsilon**5) - 1/(8640*epsilon**6)","32614":"-f_3/(3072*epsilon**2) - 833/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + f_3/(2880*epsilon**3) + 11861/(14929920*epsilon**3) - 1037/(1244160*epsilon**4) + 47/(103680*epsilon**5) - 1/(8640*epsilon**6)","32615":"-f_3/(3072*epsilon**2) - 833/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + f_3/(2880*epsilon**3) + 11861/(14929920*epsilon**3) - 1037/(1244160*epsilon**4) + 47/(103680*epsilon**5) - 1/(8640*epsilon**6)","32616":"-f_3/(3072*epsilon**2) - 833/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + f_3/(2880*epsilon**3) + 11861/(14929920*epsilon**3) - 1037/(1244160*epsilon**4) + 47/(103680*epsilon**5) - 1/(8640*epsilon**6)","32617":"f_3/(17280*epsilon**2) - 359/(552960*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(3840*epsilon**3) + 16937/(14929920*epsilon**3) - 229/(248832*epsilon**4) + 47/(103680*epsilon**5) - 1/(8640*epsilon**6)","32618":"f_3/(17280*epsilon**2) - 359/(552960*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(3840*epsilon**3) + 16937/(14929920*epsilon**3) - 229/(248832*epsilon**4) + 47/(103680*epsilon**5) - 1/(8640*epsilon**6)","32619":"-137*f_3/(82944*epsilon**2) - f_5/(1920*epsilon**2) + pi**4/(829440*epsilon**2) + 22157/(9953280*epsilon**2) + f_3/(384*epsilon**3) - 763/(276480*epsilon**3) - pi**4/(115200*epsilon**3) - f_3/(960*epsilon**4) + 13/(7680*epsilon**4) - 1/(1920*epsilon**5)","32620":"-137*f_3/(82944*epsilon**2) - f_5/(1920*epsilon**2) + pi**4/(829440*epsilon**2) + 22157/(9953280*epsilon**2) + f_3/(384*epsilon**3) - 763/(276480*epsilon**3) - pi**4/(115200*epsilon**3) - f_3/(960*epsilon**4) + 13/(7680*epsilon**4) - 1/(1920*epsilon**5)","32621":"-137*f_3/(82944*epsilon**2) - f_5/(1920*epsilon**2) + pi**4/(829440*epsilon**2) + 22157/(9953280*epsilon**2) + f_3/(384*epsilon**3) - 763/(276480*epsilon**3) - pi**4/(115200*epsilon**3) - f_3/(960*epsilon**4) + 13/(7680*epsilon**4) - 1/(1920*epsilon**5)","32622":"-137*f_3/(82944*epsilon**2) - f_5/(1920*epsilon**2) + pi**4/(829440*epsilon**2) + 22157/(9953280*epsilon**2) + f_3/(384*epsilon**3) - 763/(276480*epsilon**3) - pi**4/(115200*epsilon**3) - f_3/(960*epsilon**4) + 13/(7680*epsilon**4) - 1/(1920*epsilon**5)","32623":"-253*f_3/(414720*epsilon**2) + f_5/(1280*epsilon**2) - 91/(9953280*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(384*epsilon**3) - 95/(55296*epsilon**3) - pi**4/(115200*epsilon**3) - f_3/(960*epsilon**4) + 13/(7680*epsilon**4) - 1/(1920*epsilon**5)","32624":"-253*f_3/(414720*epsilon**2) + f_5/(1280*epsilon**2) - 91/(9953280*epsilon**2) + pi**4/(829440*epsilon**2) + f_3/(384*epsilon**3) - 95/(55296*epsilon**3) - pi**4/(115200*epsilon**3) - f_3/(960*epsilon**4) + 13/(7680*epsilon**4) - 1/(1920*epsilon**5)","32625":"f_3/(288*epsilon**2) - f_5/(576*epsilon**2) - 5993/(2985984*epsilon**2) - f_3/(384*epsilon**3) + 8699/(2488320*epsilon**3) - 227/(207360*epsilon**4) - 19/(17280*epsilon**5) + 1/(1440*epsilon**6)","32626":"f_3/(288*epsilon**2) - f_5/(576*epsilon**2) - 5993/(2985984*epsilon**2) - f_3/(384*epsilon**3) + 8699/(2488320*epsilon**3) - 227/(207360*epsilon**4) - 19/(17280*epsilon**5) + 1/(1440*epsilon**6)","32627":"f_3/(288*epsilon**2) - f_5/(576*epsilon**2) - 5993/(2985984*epsilon**2) - f_3/(384*epsilon**3) + 8699/(2488320*epsilon**3) - 227/(207360*epsilon**4) - 19/(17280*epsilon**5) + 1/(1440*epsilon**6)","32628":"f_3/(288*epsilon**2) - f_5/(576*epsilon**2) - 5993/(2985984*epsilon**2) - f_3/(384*epsilon**3) + 8699/(2488320*epsilon**3) - 227/(207360*epsilon**4) - 19/(17280*epsilon**5) + 1/(1440*epsilon**6)","32629":"f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 8663/(14929920*epsilon**2) - f_3/(1920*epsilon**3) + 4811/(2488320*epsilon**3) - 119/(207360*epsilon**4) - 19/(17280*epsilon**5) + 1/(1440*epsilon**6)","32630":"f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 8663/(14929920*epsilon**2) - f_3/(1920*epsilon**3) + 4811/(2488320*epsilon**3) - 119/(207360*epsilon**4) - 19/(17280*epsilon**5) + 1/(1440*epsilon**6)","32631":"-229*f_3/(34560*epsilon**2) - 7*f_5/(1440*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 25523/(1658880*epsilon**2) + 119*f_3/(8640*epsilon**3) - 7457/(414720*epsilon**3) + pi**4/(172800*epsilon**3) - f_3/(160*epsilon**4) + 79/(11520*epsilon**4) - 1/(960*epsilon**5)","32632":"-229*f_3/(34560*epsilon**2) - 7*f_5/(1440*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 25523/(1658880*epsilon**2) + 119*f_3/(8640*epsilon**3) - 7457/(414720*epsilon**3) + pi**4/(172800*epsilon**3) - f_3/(160*epsilon**4) + 79/(11520*epsilon**4) - 1/(960*epsilon**5)","32633":"-59*f_3/(27648*epsilon**2) - 7*pi**4/(1382400*epsilon**2) + 395/(186624*epsilon**2) + 11*f_3/(3840*epsilon**3) - 20437/(4976640*epsilon**3) + 919/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32634":"-59*f_3/(27648*epsilon**2) - 7*pi**4/(1382400*epsilon**2) + 395/(186624*epsilon**2) + 11*f_3/(3840*epsilon**3) - 20437/(4976640*epsilon**3) + 919/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32635":"-59*f_3/(27648*epsilon**2) - 7*pi**4/(1382400*epsilon**2) + 395/(186624*epsilon**2) + 11*f_3/(3840*epsilon**3) - 20437/(4976640*epsilon**3) + 919/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32636":"-59*f_3/(27648*epsilon**2) - 7*pi**4/(1382400*epsilon**2) + 395/(186624*epsilon**2) + 11*f_3/(3840*epsilon**3) - 20437/(4976640*epsilon**3) + 919/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32637":"-251*f_3/(138240*epsilon**2) - 23*pi**4/(1382400*epsilon**2) + 29291/(7464960*epsilon**2) + 19*f_3/(3840*epsilon**3) - 20437/(4976640*epsilon**3) + 703/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32638":"-251*f_3/(138240*epsilon**2) - 23*pi**4/(1382400*epsilon**2) + 29291/(7464960*epsilon**2) + 19*f_3/(3840*epsilon**3) - 20437/(4976640*epsilon**3) + 703/(414720*epsilon**4) - 31/(34560*epsilon**5) + 1/(2880*epsilon**6)","32639":"-613*f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 18371/(22394880*epsilon**2) + 13*f_3/(23040*epsilon**3) - 2873/(9953280*epsilon**3) - 743/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32640":"-613*f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 18371/(22394880*epsilon**2) + 13*f_3/(23040*epsilon**3) - 2873/(9953280*epsilon**3) - 743/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32641":"-101*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 683/(8957952*epsilon**2) + f_3/(4608*epsilon**3) + 2023/(9953280*epsilon**3) - 959/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32642":"-101*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 683/(8957952*epsilon**2) + f_3/(4608*epsilon**3) + 2023/(9953280*epsilon**3) - 959/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32643":"-101*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 683/(8957952*epsilon**2) + f_3/(4608*epsilon**3) + 2023/(9953280*epsilon**3) - 959/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32644":"-101*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 683/(8957952*epsilon**2) + f_3/(4608*epsilon**3) + 2023/(9953280*epsilon**3) - 959/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32645":"1009*f_3/(1244160*epsilon**2) + f_5/(34560*epsilon**2) - 3917/(3317760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - 23*f_3/(17280*epsilon**3) + pi**4/(345600*epsilon**3) + 4049/(2488320*epsilon**3) + f_3/(2880*epsilon**4) - 11/(13824*epsilon**4) + 1/(5760*epsilon**5)","32646":"1009*f_3/(1244160*epsilon**2) + f_5/(34560*epsilon**2) - 3917/(3317760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - 23*f_3/(17280*epsilon**3) + pi**4/(345600*epsilon**3) + 4049/(2488320*epsilon**3) + f_3/(2880*epsilon**4) - 11/(13824*epsilon**4) + 1/(5760*epsilon**5)","32647":"1261*f_3/(1244160*epsilon**2) + f_5/(5760*epsilon**2) - 5129/(3317760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - 23*f_3/(17280*epsilon**3) + pi**4/(345600*epsilon**3) + 4481/(2488320*epsilon**3) + f_3/(2880*epsilon**4) - 11/(13824*epsilon**4) + 1/(5760*epsilon**5)","32648":"1261*f_3/(1244160*epsilon**2) + f_5/(5760*epsilon**2) - 5129/(3317760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - 23*f_3/(17280*epsilon**3) + pi**4/(345600*epsilon**3) + 4481/(2488320*epsilon**3) + f_3/(2880*epsilon**4) - 11/(13824*epsilon**4) + 1/(5760*epsilon**5)","32649":"1261*f_3/(1244160*epsilon**2) + f_5/(5760*epsilon**2) - 5129/(3317760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - 23*f_3/(17280*epsilon**3) + pi**4/(345600*epsilon**3) + 4481/(2488320*epsilon**3) + f_3/(2880*epsilon**4) - 11/(13824*epsilon**4) + 1/(5760*epsilon**5)","32650":"1261*f_3/(1244160*epsilon**2) + f_5/(5760*epsilon**2) - 5129/(3317760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - 23*f_3/(17280*epsilon**3) + pi**4/(345600*epsilon**3) + 4481/(2488320*epsilon**3) + f_3/(2880*epsilon**4) - 11/(13824*epsilon**4) + 1/(5760*epsilon**5)","32651":"f_3**2/(1440*epsilon**2) + 31*f_3/(5760*epsilon**2) - 35*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(57600*epsilon**2) + 835/(41472*epsilon**2) - f_3/(120*epsilon**3) + f_5/(36*epsilon**3) - 79/(4320*epsilon**3) + 1/(240*epsilon**4)","32652":"f_3**2/(1440*epsilon**2) + 31*f_3/(5760*epsilon**2) - 35*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(57600*epsilon**2) + 835/(41472*epsilon**2) - f_3/(120*epsilon**3) + f_5/(36*epsilon**3) - 79/(4320*epsilon**3) + 1/(240*epsilon**4)","32653":"-41*f_3/(165888*epsilon**2) + 4189/(44789760*epsilon**2) + 11*pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 827/(1990656*epsilon**3) - 235/(497664*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32654":"-41*f_3/(165888*epsilon**2) + 4189/(44789760*epsilon**2) + 11*pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 827/(1990656*epsilon**3) - 235/(497664*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32655":"-41*f_3/(165888*epsilon**2) + 4189/(44789760*epsilon**2) + 11*pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 827/(1990656*epsilon**3) - 235/(497664*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32656":"-41*f_3/(165888*epsilon**2) + 4189/(44789760*epsilon**2) + 11*pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 827/(1990656*epsilon**3) - 235/(497664*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32657":"133*f_3/(829440*epsilon**2) - 1229/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 7303/(9953280*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32658":"133*f_3/(829440*epsilon**2) - 1229/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 7303/(9953280*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32659":"133*f_3/(829440*epsilon**2) - 1229/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 7303/(9953280*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32660":"133*f_3/(829440*epsilon**2) - 1229/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 7303/(9953280*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32661":"109*f_3/(829440*epsilon**2) - 1067/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 1403/(1990656*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32662":"109*f_3/(829440*epsilon**2) - 1067/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 1403/(1990656*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32663":"109*f_3/(829440*epsilon**2) - 1067/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 1403/(1990656*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32664":"109*f_3/(829440*epsilon**2) - 1067/(4478976*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 1403/(1990656*epsilon**3) - 1391/(2488320*epsilon**4) + 47/(207360*epsilon**5) - 1/(17280*epsilon**6)","32665":"f_3/(207360*epsilon**2) + 8489/(29859840*epsilon**2) - 49861/(89579520*epsilon**3) + 101/(276480*epsilon**4) - 5/(41472*epsilon**5) + 1/(51840*epsilon**6)","32666":"f_3/(207360*epsilon**2) + 8489/(29859840*epsilon**2) - 49861/(89579520*epsilon**3) + 101/(276480*epsilon**4) - 5/(41472*epsilon**5) + 1/(51840*epsilon**6)","32667":"f_3/(207360*epsilon**2) + 8489/(29859840*epsilon**2) - 49861/(89579520*epsilon**3) + 101/(276480*epsilon**4) - 5/(41472*epsilon**5) + 1/(51840*epsilon**6)","32668":"f_3/(207360*epsilon**2) + 8489/(29859840*epsilon**2) - 49861/(89579520*epsilon**3) + 101/(276480*epsilon**4) - 5/(41472*epsilon**5) + 1/(51840*epsilon**6)","32669":"-77*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 4249/(9953280*epsilon**2) + f_3/(69120*epsilon**3) - 57961/(89579520*epsilon**3) + 7/(18432*epsilon**4) - 5/(41472*epsilon**5) + 1/(51840*epsilon**6)","32670":"-77*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 4249/(9953280*epsilon**2) + f_3/(69120*epsilon**3) - 57961/(89579520*epsilon**3) + 7/(18432*epsilon**4) - 5/(41472*epsilon**5) + 1/(51840*epsilon**6)","32671":"-5*f_3/(41472*epsilon**2) + 59*f_5/(11520*epsilon**2) - 835/(124416*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 13*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 79/(12960*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","32672":"-5*f_3/(41472*epsilon**2) + 59*f_5/(11520*epsilon**2) - 835/(124416*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 13*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 79/(12960*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","32673":"-5*f_3/(41472*epsilon**2) + 59*f_5/(11520*epsilon**2) - 835/(124416*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 13*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 79/(12960*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","32674":"-5*f_3/(41472*epsilon**2) + 59*f_5/(11520*epsilon**2) - 835/(124416*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 13*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 79/(12960*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","32675":"13*f_3/(41472*epsilon**2) + 3*f_5/(640*epsilon**2) - 835/(124416*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 13*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 79/(12960*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","32676":"13*f_3/(41472*epsilon**2) + 3*f_5/(640*epsilon**2) - 835/(124416*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 13*f_3/(4320*epsilon**3) - pi**4/(43200*epsilon**3) + 79/(12960*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","32677":"-17*f_3/(414720*epsilon**2) + f_5/(1440*epsilon**2) - 7*pi**4/(829440*epsilon**2) + 13/(31104*epsilon**2) + 5*f_3/(1728*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(480*epsilon**4) + 107/(34560*epsilon**4) - 1/(1440*epsilon**5)","32678":"-17*f_3/(414720*epsilon**2) + f_5/(1440*epsilon**2) - 7*pi**4/(829440*epsilon**2) + 13/(31104*epsilon**2) + 5*f_3/(1728*epsilon**3) - 17/(4320*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(480*epsilon**4) + 107/(34560*epsilon**4) - 1/(1440*epsilon**5)","32679":"-611*f_3/(414720*epsilon**2) + f_5/(23040*epsilon**2) - 7*pi**4/(829440*epsilon**2) + 3139/(1244160*epsilon**2) + 5*f_3/(1728*epsilon**3) - 43/(8640*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(480*epsilon**4) + 107/(34560*epsilon**4) - 1/(1440*epsilon**5)","32680":"-611*f_3/(414720*epsilon**2) + f_5/(23040*epsilon**2) - 7*pi**4/(829440*epsilon**2) + 3139/(1244160*epsilon**2) + 5*f_3/(1728*epsilon**3) - 43/(8640*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(480*epsilon**4) + 107/(34560*epsilon**4) - 1/(1440*epsilon**5)","32681":"-611*f_3/(414720*epsilon**2) + f_5/(23040*epsilon**2) - 7*pi**4/(829440*epsilon**2) + 3139/(1244160*epsilon**2) + 5*f_3/(1728*epsilon**3) - 43/(8640*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(480*epsilon**4) + 107/(34560*epsilon**4) - 1/(1440*epsilon**5)","32682":"-611*f_3/(414720*epsilon**2) + f_5/(23040*epsilon**2) - 7*pi**4/(829440*epsilon**2) + 3139/(1244160*epsilon**2) + 5*f_3/(1728*epsilon**3) - 43/(8640*epsilon**3) + pi**4/(86400*epsilon**3) - f_3/(480*epsilon**4) + 107/(34560*epsilon**4) - 1/(1440*epsilon**5)","32683":"-f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 1633/(44789760*epsilon**2) + f_3/(23040*epsilon**3) - 4363/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32684":"-f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 1633/(44789760*epsilon**2) + f_3/(23040*epsilon**3) - 4363/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32685":"-f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 1633/(44789760*epsilon**2) + f_3/(23040*epsilon**3) - 4363/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32686":"-f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 1633/(44789760*epsilon**2) + f_3/(23040*epsilon**3) - 4363/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32687":"-19*f_3/(51840*epsilon**2) + pi**4/(4147200*epsilon**2) + 559/(1119744*epsilon**2) + f_3/(5760*epsilon**3) - 7873/(14929920*epsilon**3) + 29/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32688":"-19*f_3/(51840*epsilon**2) + pi**4/(4147200*epsilon**2) + 559/(1119744*epsilon**2) + f_3/(5760*epsilon**3) - 7873/(14929920*epsilon**3) + 29/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32689":"-109*f_3/(414720*epsilon**2) - pi**4/(1036800*epsilon**2) + 10577/(22394880*epsilon**2) + f_3/(2560*epsilon**3) - 7387/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32690":"-109*f_3/(414720*epsilon**2) - pi**4/(1036800*epsilon**2) + 10577/(22394880*epsilon**2) + f_3/(2560*epsilon**3) - 7387/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32691":"-109*f_3/(414720*epsilon**2) - pi**4/(1036800*epsilon**2) + 10577/(22394880*epsilon**2) + f_3/(2560*epsilon**3) - 7387/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32692":"-109*f_3/(414720*epsilon**2) - pi**4/(1036800*epsilon**2) + 10577/(22394880*epsilon**2) + f_3/(2560*epsilon**3) - 7387/(14929920*epsilon**3) - 5/(248832*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32693":"-221*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7687/(11197440*epsilon**2) + f_3/(2560*epsilon**3) - 10411/(14929920*epsilon**3) + 83/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32694":"-221*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7687/(11197440*epsilon**2) + f_3/(2560*epsilon**3) - 10411/(14929920*epsilon**3) + 83/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32695":"-221*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7687/(11197440*epsilon**2) + f_3/(2560*epsilon**3) - 10411/(14929920*epsilon**3) + 83/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32696":"-221*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 7687/(11197440*epsilon**2) + f_3/(2560*epsilon**3) - 10411/(14929920*epsilon**3) + 83/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32697":"-11*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 4763/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 4849/(14929920*epsilon**3) - 79/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32698":"-11*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 4763/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 4849/(14929920*epsilon**3) - 79/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32699":"-11*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 4763/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 4849/(14929920*epsilon**3) - 79/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32700":"-11*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 4763/(22394880*epsilon**2) + f_3/(5760*epsilon**3) - 4849/(14929920*epsilon**3) - 79/(1244160*epsilon**4) + 5/(20736*epsilon**5) - 1/(8640*epsilon**6)","32701":"f_3/(207360*epsilon**2) + 305/(107495424*epsilon**2) + 331/(89579520*epsilon**3) + 53/(1492992*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32702":"f_3/(207360*epsilon**2) + 305/(107495424*epsilon**2) + 331/(89579520*epsilon**3) + 53/(1492992*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32703":"f_3/(165888*epsilon**2) - 3569/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(46080*epsilon**3) - 47/(89579520*epsilon**3) + 319/(7464960*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32704":"f_3/(165888*epsilon**2) - 3569/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(46080*epsilon**3) - 47/(89579520*epsilon**3) + 319/(7464960*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32705":"f_3/(165888*epsilon**2) - 3569/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(46080*epsilon**3) - 47/(89579520*epsilon**3) + 319/(7464960*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32706":"f_3/(165888*epsilon**2) - 3569/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(46080*epsilon**3) - 47/(89579520*epsilon**3) + 319/(7464960*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32707":"f_3/(138240*epsilon**2) - 955/(107495424*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(23040*epsilon**3) - 85/(17915904*epsilon**3) + 373/(7464960*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32708":"f_3/(138240*epsilon**2) - 955/(107495424*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(23040*epsilon**3) - 85/(17915904*epsilon**3) + 373/(7464960*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32709":"43*f_3/(829440*epsilon**2) - 30551/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(17280*epsilon**3) + 2923/(89579520*epsilon**3) + 53/(1492992*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32710":"43*f_3/(829440*epsilon**2) - 30551/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(17280*epsilon**3) + 2923/(89579520*epsilon**3) + 53/(1492992*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32711":"43*f_3/(829440*epsilon**2) - 30551/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(17280*epsilon**3) + 2923/(89579520*epsilon**3) + 53/(1492992*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32712":"43*f_3/(829440*epsilon**2) - 30551/(537477120*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(17280*epsilon**3) + 2923/(89579520*epsilon**3) + 53/(1492992*epsilon**4) - 31/(622080*epsilon**5) + 1/(51840*epsilon**6)","32713":"103*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 433/(7464960*epsilon**2) - f_3/(7680*epsilon**3) + 941/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32714":"103*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 433/(7464960*epsilon**2) - f_3/(7680*epsilon**3) + 941/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32715":"-1043/(3317760*epsilon**2) + 2209/(2488320*epsilon**3) - 5809/(4976640*epsilon**4) + 11/(12960*epsilon**5) - 1/(2304*epsilon**6)","32716":"-1043/(3317760*epsilon**2) + 2209/(2488320*epsilon**3) - 5809/(4976640*epsilon**4) + 11/(12960*epsilon**5) - 1/(2304*epsilon**6)","32717":"103*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 433/(7464960*epsilon**2) - f_3/(7680*epsilon**3) + 941/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32718":"103*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 433/(7464960*epsilon**2) - f_3/(7680*epsilon**3) + 941/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32719":"-17*f_3/(165888*epsilon**2) - 14089/(179159040*epsilon**2) + 17*pi**4/(8294400*epsilon**2) - f_3/(23040*epsilon**3) - 4207/(29859840*epsilon**3) + 7/(829440*epsilon**4) + 59/(207360*epsilon**5) - 1/(5760*epsilon**6)","32720":"-17*f_3/(165888*epsilon**2) - 14089/(179159040*epsilon**2) + 17*pi**4/(8294400*epsilon**2) - f_3/(23040*epsilon**3) - 4207/(29859840*epsilon**3) + 7/(829440*epsilon**4) + 59/(207360*epsilon**5) - 1/(5760*epsilon**6)","32721":"14311/(214990848*epsilon**2) - 16039/(71663616*epsilon**3) + 739/(1990656*epsilon**4) - 7/(18432*epsilon**5) + 7/(41472*epsilon**6)","32722":"14311/(214990848*epsilon**2) - 16039/(71663616*epsilon**3) + 739/(1990656*epsilon**4) - 7/(18432*epsilon**5) + 7/(41472*epsilon**6)","32723":"-f_3/(414720*epsilon**2) - 107939/(537477120*epsilon**2) + 2851/(29859840*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","32724":"-f_3/(414720*epsilon**2) - 107939/(537477120*epsilon**2) + 2851/(29859840*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","32725":"31*f_3/(207360*epsilon**2) - 42061/(107495424*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2107/(9953280*epsilon**3) + 283/(1492992*epsilon**4) - 41/(207360*epsilon**5) + 1/(17280*epsilon**6)","32726":"31*f_3/(207360*epsilon**2) - 42061/(107495424*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 2107/(9953280*epsilon**3) + 283/(1492992*epsilon**4) - 41/(207360*epsilon**5) + 1/(17280*epsilon**6)","32727":"13*f_3/(92160*epsilon**2) + pi**4/(2764800*epsilon**2) + 29429/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 2639/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","32728":"13*f_3/(92160*epsilon**2) + pi**4/(2764800*epsilon**2) + 29429/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 2639/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","32729":"-11*f_3/(46080*epsilon**2) + pi**4/(345600*epsilon**2) + 29099/(59719680*epsilon**2) - f_3/(11520*epsilon**3) - 739/(1492992*epsilon**3) - 173/(622080*epsilon**4) + 37/(51840*epsilon**5) - 1/(2880*epsilon**6)","32730":"-11*f_3/(46080*epsilon**2) + pi**4/(345600*epsilon**2) + 29099/(59719680*epsilon**2) - f_3/(11520*epsilon**3) - 739/(1492992*epsilon**3) - 173/(622080*epsilon**4) + 37/(51840*epsilon**5) - 1/(2880*epsilon**6)","32731":"-6505/(107495424*epsilon**3) + 4925/(35831808*epsilon**4) - 35/(186624*epsilon**5) + 35/(248832*epsilon**6)","32732":"-6505/(107495424*epsilon**3) + 4925/(35831808*epsilon**4) - 35/(186624*epsilon**5) + 35/(248832*epsilon**6)","32733":"-37*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 53/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 241/(29859840*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32734":"-37*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 53/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 241/(29859840*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","32735":"f_3/(165888*epsilon**2) - pi**4/(2073600*epsilon**2) + 6251/(214990848*epsilon**2) + f_3/(69120*epsilon**3) + 743/(22394880*epsilon**3) - 7/(311040*epsilon**4) - 23/(311040*epsilon**5) + 1/(17280*epsilon**6)","32736":"f_3/(165888*epsilon**2) - pi**4/(2073600*epsilon**2) + 6251/(214990848*epsilon**2) + f_3/(69120*epsilon**3) + 743/(22394880*epsilon**3) - 7/(311040*epsilon**4) - 23/(311040*epsilon**5) + 1/(17280*epsilon**6)","32737":"-23*f_3/(1658880*epsilon**2) + 2833/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) + f_3/(138240*epsilon**3) - 1777/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32738":"-23*f_3/(1658880*epsilon**2) + 2833/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) + f_3/(138240*epsilon**3) - 1777/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32739":"-191/(107495424*epsilon**2) - 4613/(44789760*epsilon**3) + 2869/(14929920*epsilon**4) - 49/(311040*epsilon**5) + 7/(103680*epsilon**6)","32740":"-191/(107495424*epsilon**2) - 4613/(44789760*epsilon**3) + 2869/(14929920*epsilon**4) - 49/(311040*epsilon**5) + 7/(103680*epsilon**6)","32741":"-23*f_3/(1658880*epsilon**2) + 2833/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) + f_3/(138240*epsilon**3) - 1777/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32742":"-23*f_3/(1658880*epsilon**2) + 2833/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) + f_3/(138240*epsilon**3) - 1777/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32743":"f_3/(829440*epsilon**2) - 1525/(107495424*epsilon**2) - 79/(2799360*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32744":"f_3/(829440*epsilon**2) - 1525/(107495424*epsilon**2) - 79/(2799360*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32745":"17/(537477120*epsilon**2) - 4613/(44789760*epsilon**3) + 2869/(14929920*epsilon**4) - 49/(311040*epsilon**5) + 7/(103680*epsilon**6)","32746":"17/(537477120*epsilon**2) - 4613/(44789760*epsilon**3) + 2869/(14929920*epsilon**4) - 49/(311040*epsilon**5) + 7/(103680*epsilon**6)","32747":"f_3/(829440*epsilon**2) - 1525/(107495424*epsilon**2) - 79/(2799360*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32748":"f_3/(829440*epsilon**2) - 1525/(107495424*epsilon**2) - 79/(2799360*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32749":"f_3/(25920*epsilon**2) - 797/(23887872*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 59/(3981312*epsilon**3) + 53/(995328*epsilon**4) - 29/(414720*epsilon**5) + 1/(34560*epsilon**6)","32750":"f_3/(25920*epsilon**2) - 797/(23887872*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 59/(3981312*epsilon**3) + 53/(995328*epsilon**4) - 29/(414720*epsilon**5) + 1/(34560*epsilon**6)","32751":"f_3/(25920*epsilon**2) - 797/(23887872*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 59/(3981312*epsilon**3) + 53/(995328*epsilon**4) - 29/(414720*epsilon**5) + 1/(34560*epsilon**6)","32752":"f_3/(25920*epsilon**2) - 797/(23887872*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 59/(3981312*epsilon**3) + 53/(995328*epsilon**4) - 29/(414720*epsilon**5) + 1/(34560*epsilon**6)","32753":"37*f_3/(829440*epsilon**2) - 3103/(14929920*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 319/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32754":"37*f_3/(829440*epsilon**2) - 3103/(14929920*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 319/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32755":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 54599/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32756":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 54599/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32757":"37*f_3/(829440*epsilon**2) - 3103/(14929920*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 319/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32758":"37*f_3/(829440*epsilon**2) - 3103/(14929920*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 319/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32759":"-133*f_3/(829440*epsilon**2) + 17/(3732480*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1183/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32760":"-133*f_3/(829440*epsilon**2) + 17/(3732480*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1183/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32761":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 50711/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32762":"-13*f_3/(165888*epsilon**2) + pi**4/(4147200*epsilon**2) + 50711/(179159040*epsilon**2) + f_3/(34560*epsilon**3) - 1457/(9953280*epsilon**3) - 35/(110592*epsilon**4) + 1/(1536*epsilon**5) - 13/(34560*epsilon**6)","32763":"-133*f_3/(829440*epsilon**2) + 17/(3732480*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1183/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32764":"-133*f_3/(829440*epsilon**2) + 17/(3732480*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1183/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32765":"-59*f_3/(829440*epsilon**2) + 199/(35831808*epsilon**2) + 7*pi**4/(8294400*epsilon**2) - f_3/(23040*epsilon**3) - 751/(29859840*epsilon**3) - 13/(165888*epsilon**4) + 59/(207360*epsilon**5) - 1/(5760*epsilon**6)","32766":"-59*f_3/(829440*epsilon**2) + 199/(35831808*epsilon**2) + 7*pi**4/(8294400*epsilon**2) - f_3/(23040*epsilon**3) - 751/(29859840*epsilon**3) - 13/(165888*epsilon**4) + 59/(207360*epsilon**5) - 1/(5760*epsilon**6)","32767":"-59*f_3/(829440*epsilon**2) + 199/(35831808*epsilon**2) + 7*pi**4/(8294400*epsilon**2) - f_3/(23040*epsilon**3) - 751/(29859840*epsilon**3) - 13/(165888*epsilon**4) + 59/(207360*epsilon**5) - 1/(5760*epsilon**6)","32768":"-59*f_3/(829440*epsilon**2) + 199/(35831808*epsilon**2) + 7*pi**4/(8294400*epsilon**2) - f_3/(23040*epsilon**3) - 751/(29859840*epsilon**3) - 13/(165888*epsilon**4) + 59/(207360*epsilon**5) - 1/(5760*epsilon**6)","32769":"31*f_3/(1658880*epsilon**2) - 16271/(1074954240*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 2059/(179159040*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32770":"31*f_3/(1658880*epsilon**2) - 16271/(1074954240*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 2059/(179159040*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32771":"-f_3/(414720*epsilon**2) + 1417/(134369280*epsilon**2) + 4543/(89579520*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","32772":"-f_3/(414720*epsilon**2) + 1417/(134369280*epsilon**2) + 4543/(89579520*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","32773":"5*f_3/(331776*epsilon**2) - pi**4/(5529600*epsilon**2) + 161/(22394880*epsilon**2) + f_3/(69120*epsilon**3) + 377/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","32774":"5*f_3/(331776*epsilon**2) - pi**4/(5529600*epsilon**2) + 161/(22394880*epsilon**2) + f_3/(69120*epsilon**3) + 377/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","32775":"31*f_3/(1658880*epsilon**2) - 3481/(214990848*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 347/(35831808*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32776":"31*f_3/(1658880*epsilon**2) - 3481/(214990848*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 347/(35831808*epsilon**3) + 1769/(29859840*epsilon**4) - 199/(1244160*epsilon**5) + 23/(207360*epsilon**6)","32777":"5*f_3/(331776*epsilon**2) - pi**4/(5529600*epsilon**2) + 161/(22394880*epsilon**2) + f_3/(69120*epsilon**3) + 377/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","32778":"5*f_3/(331776*epsilon**2) - pi**4/(5529600*epsilon**2) + 161/(22394880*epsilon**2) + f_3/(69120*epsilon**3) + 377/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","32779":"-19627/(1074954240*epsilon**2) - 1709/(35831808*epsilon**3) + 3943/(29859840*epsilon**4) - 179/(1244160*epsilon**5) + 13/(207360*epsilon**6)","32780":"-19627/(1074954240*epsilon**2) - 1709/(35831808*epsilon**3) + 3943/(29859840*epsilon**4) - 179/(1244160*epsilon**5) + 13/(207360*epsilon**6)","32781":"f_3/(829440*epsilon**2) + 287/(26873856*epsilon**2) - 371/(22394880*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32782":"f_3/(829440*epsilon**2) + 287/(26873856*epsilon**2) - 371/(22394880*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32783":"f_3/(829440*epsilon**2) + 287/(26873856*epsilon**2) - 371/(22394880*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32784":"f_3/(829440*epsilon**2) + 287/(26873856*epsilon**2) - 371/(22394880*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32785":"7*f_3/(184320*epsilon**2) - 4613/(119439360*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 67/(19906560*epsilon**3) + 301/(4976640*epsilon**4) - 29/(414720*epsilon**5) + 1/(34560*epsilon**6)","32786":"7*f_3/(184320*epsilon**2) - 4613/(119439360*epsilon**2) - pi**4/(16588800*epsilon**2) - f_3/(138240*epsilon**3) + 67/(19906560*epsilon**3) + 301/(4976640*epsilon**4) - 29/(414720*epsilon**5) + 1/(34560*epsilon**6)","32787":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 4573/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","32788":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 4573/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","32789":"47*f_3/(311040*epsilon**2) - 239/(737280*epsilon**2) - pi**4/(4147200*epsilon**2) - 61*f_3/(207360*epsilon**3) + 553/(829440*epsilon**3) + f_3/(3456*epsilon**4) - 29/(41472*epsilon**4) + 11/(34560*epsilon**5)","32790":"47*f_3/(311040*epsilon**2) - 239/(737280*epsilon**2) - pi**4/(4147200*epsilon**2) - 61*f_3/(207360*epsilon**3) + 553/(829440*epsilon**3) + f_3/(3456*epsilon**4) - 29/(41472*epsilon**4) + 11/(34560*epsilon**5)","32791":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 4573/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","32792":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 4573/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","32793":"-197*f_3/(2488320*epsilon**2) - f_5/(7680*epsilon**2) - 11*pi**4/(24883200*epsilon**2) + 20983/(59719680*epsilon**2) - 11*f_3/(34560*epsilon**3) - 19/(995328*epsilon**3) + pi**4/(691200*epsilon**3) + f_3/(5760*epsilon**4) - 19/(46080*epsilon**4) + 7/(34560*epsilon**5)","32794":"-197*f_3/(2488320*epsilon**2) - f_5/(7680*epsilon**2) - 11*pi**4/(24883200*epsilon**2) + 20983/(59719680*epsilon**2) - 11*f_3/(34560*epsilon**3) - 19/(995328*epsilon**3) + pi**4/(691200*epsilon**3) + f_3/(5760*epsilon**4) - 19/(46080*epsilon**4) + 7/(34560*epsilon**5)","32795":"-23/(40310784*epsilon**2) + 605/(107495424*epsilon**3) - 11/(559872*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","32796":"-23/(40310784*epsilon**2) + 605/(107495424*epsilon**3) - 11/(559872*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","32797":"-5311/(806215680*epsilon**2) + 23677/(1074954240*epsilon**3) - 2441/(89579520*epsilon**4) + 11/(497664*epsilon**5) - 1/(124416*epsilon**6)","32798":"-5311/(806215680*epsilon**2) + 23677/(1074954240*epsilon**3) - 2441/(89579520*epsilon**4) + 11/(497664*epsilon**5) - 1/(124416*epsilon**6)","32799":"-109661/(6449725440*epsilon**2) + 4525/(214990848*epsilon**3) - 257/(17915904*epsilon**4) + 17/(2488320*epsilon**5) - 1/(622080*epsilon**6)","32800":"-109661/(6449725440*epsilon**2) + 4525/(214990848*epsilon**3) - 257/(17915904*epsilon**4) + 17/(2488320*epsilon**5) - 1/(622080*epsilon**6)","32801":"13/(20155392*epsilon**2) + 209/(53747712*epsilon**3) - 35/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","32802":"13/(20155392*epsilon**2) + 209/(53747712*epsilon**3) - 35/(1119744*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","32803":"-f_3/(248832*epsilon**2) - 13/(2519424*epsilon**2) + f_3/(82944*epsilon**3) + 9457/(537477120*epsilon**3) - 1901/(44789760*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","32804":"-f_3/(248832*epsilon**2) - 13/(2519424*epsilon**2) + f_3/(82944*epsilon**3) + 9457/(537477120*epsilon**3) - 1901/(44789760*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","32805":"-59*f_3/(4976640*epsilon**2) - 42107/(3224862720*epsilon**2) - pi**4/(49766400*epsilon**2) + f_3/(103680*epsilon**3) + 12113/(537477120*epsilon**3) - 1069/(44789760*epsilon**4) + 17/(1244160*epsilon**5) - 1/(311040*epsilon**6)","32806":"-59*f_3/(4976640*epsilon**2) - 42107/(3224862720*epsilon**2) - pi**4/(49766400*epsilon**2) + f_3/(103680*epsilon**3) + 12113/(537477120*epsilon**3) - 1069/(44789760*epsilon**4) + 17/(1244160*epsilon**5) - 1/(311040*epsilon**6)","32807":"-103/(5038848*epsilon**2) + 1397/(13436928*epsilon**3) - 269/(1492992*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","32808":"-103/(5038848*epsilon**2) + 1397/(13436928*epsilon**3) - 269/(1492992*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","32809":"-13891/(179159040*epsilon**2) + 24071/(89579520*epsilon**3) - 10091/(44789760*epsilon**4) + 11/(124416*epsilon**5) - 1/(62208*epsilon**6)","32810":"-13891/(179159040*epsilon**2) + 24071/(89579520*epsilon**3) - 10091/(44789760*epsilon**4) + 11/(124416*epsilon**5) - 1/(62208*epsilon**6)","32811":"-30271/(179159040*epsilon**2) + 110513/(537477120*epsilon**3) - 4411/(44789760*epsilon**4) + 19/(746496*epsilon**5) - 1/(311040*epsilon**6)","32812":"-30271/(179159040*epsilon**2) + 110513/(537477120*epsilon**3) - 4411/(44789760*epsilon**4) + 19/(746496*epsilon**5) - 1/(311040*epsilon**6)","32813":"f_3/(15552*epsilon**2) - 7/(62208*epsilon**2) - 11*f_3/(41472*epsilon**3) + 295/(497664*epsilon**3) + f_3/(3456*epsilon**4) - 43/(41472*epsilon**4) + 1/(1728*epsilon**5)","32814":"f_3/(15552*epsilon**2) - 7/(62208*epsilon**2) - 11*f_3/(41472*epsilon**3) + 295/(497664*epsilon**3) + f_3/(3456*epsilon**4) - 43/(41472*epsilon**4) + 1/(1728*epsilon**5)","32815":"53*f_3/(414720*epsilon**2) - 3803/(14929920*epsilon**2) + pi**4/(2488320*epsilon**2) - 13*f_3/(27648*epsilon**3) - pi**4/(829440*epsilon**3) + 4829/(4976640*epsilon**3) + f_3/(2304*epsilon**4) - 1/(864*epsilon**4) + 1/(2304*epsilon**5)","32816":"53*f_3/(414720*epsilon**2) - 3803/(14929920*epsilon**2) + pi**4/(2488320*epsilon**2) - 13*f_3/(27648*epsilon**3) - pi**4/(829440*epsilon**3) + 4829/(4976640*epsilon**3) + f_3/(2304*epsilon**4) - 1/(864*epsilon**4) + 1/(2304*epsilon**5)","32817":"289*f_3/(4976640*epsilon**2) - f_5/(17280*epsilon**2) - 1663/(5971968*epsilon**2) + 43*pi**4/(49766400*epsilon**2) - 11*f_3/(34560*epsilon**3) - pi**4/(1036800*epsilon**3) + 427/(622080*epsilon**3) + f_3/(5760*epsilon**4) - 11/(23040*epsilon**4) + 1/(8640*epsilon**5)","32818":"289*f_3/(4976640*epsilon**2) - f_5/(17280*epsilon**2) - 1663/(5971968*epsilon**2) + 43*pi**4/(49766400*epsilon**2) - 11*f_3/(34560*epsilon**3) - pi**4/(1036800*epsilon**3) + 427/(622080*epsilon**3) + f_3/(5760*epsilon**4) - 11/(23040*epsilon**4) + 1/(8640*epsilon**5)","32819":"1/(69984*epsilon**2) - 11/(93312*epsilon**3) + 185/(497664*epsilon**4) - 11/(20736*epsilon**5) + 1/(3456*epsilon**6)","32820":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32821":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32822":"7*f_3/(51840*epsilon**2) - pi**4/(4147200*epsilon**2) + 91331/(537477120*epsilon**2) - f_3/(34560*epsilon**3) - 34621/(89579520*epsilon**3) + 109/(276480*epsilon**4) - 139/(622080*epsilon**5) + 1/(17280*epsilon**6)","32823":"7*f_3/(51840*epsilon**2) - pi**4/(4147200*epsilon**2) + 91331/(537477120*epsilon**2) - f_3/(34560*epsilon**3) - 34621/(89579520*epsilon**3) + 109/(276480*epsilon**4) - 139/(622080*epsilon**5) + 1/(17280*epsilon**6)","32824":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32825":"32983/(537477120*epsilon**2) - 10003/(44789760*epsilon**3) + 1991/(4976640*epsilon**4) - 23/(62208*epsilon**5) + 1/(6912*epsilon**6)","32826":"f_3/(4608*epsilon**2) - 1907/(5971968*epsilon**2) - f_3/(1536*epsilon**3) + 1187/(1105920*epsilon**3) - 1421/(1244160*epsilon**4) + 47/(41472*epsilon**5) - 1/(1728*epsilon**6)","32827":"f_3/(4608*epsilon**2) - 1907/(5971968*epsilon**2) - f_3/(1536*epsilon**3) + 1187/(1105920*epsilon**3) - 1421/(1244160*epsilon**4) + 47/(41472*epsilon**5) - 1/(1728*epsilon**6)","32828":"49*f_3/(276480*epsilon**2) - 31849/(44789760*epsilon**2) + pi**4/(552960*epsilon**2) - f_3/(2304*epsilon**3) + 6097/(7464960*epsilon**3) - 679/(1244160*epsilon**4) + 1/(2880*epsilon**5) - 1/(8640*epsilon**6)","32829":"49*f_3/(276480*epsilon**2) - 31849/(44789760*epsilon**2) + pi**4/(552960*epsilon**2) - f_3/(2304*epsilon**3) + 6097/(7464960*epsilon**3) - 679/(1244160*epsilon**4) + 1/(2880*epsilon**5) - 1/(8640*epsilon**6)","32830":"103/(6718464*epsilon**2) - 1709/(17915904*epsilon**3) + 37/(165888*epsilon**4) - 29/(124416*epsilon**5) + 1/(10368*epsilon**6)","32831":"103/(6718464*epsilon**2) - 1709/(17915904*epsilon**3) + 37/(165888*epsilon**4) - 29/(124416*epsilon**5) + 1/(10368*epsilon**6)","32832":"f_3/(41472*epsilon**2) + 15857/(537477120*epsilon**2) - f_3/(13824*epsilon**3) - 10747/(89579520*epsilon**3) + 3341/(14929920*epsilon**4) - 5/(31104*epsilon**5) + 1/(20736*epsilon**6)","32833":"f_3/(41472*epsilon**2) + 15857/(537477120*epsilon**2) - f_3/(13824*epsilon**3) - 10747/(89579520*epsilon**3) + 3341/(14929920*epsilon**4) - 5/(31104*epsilon**5) + 1/(20736*epsilon**6)","32834":"37*f_3/(414720*epsilon**2) - 6049/(2149908480*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(15360*epsilon**3) - 7631/(89579520*epsilon**3) + 37/(373248*epsilon**4) - 29/(622080*epsilon**5) + 1/(103680*epsilon**6)","32835":"37*f_3/(414720*epsilon**2) - 6049/(2149908480*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(15360*epsilon**3) - 7631/(89579520*epsilon**3) + 37/(373248*epsilon**4) - 29/(622080*epsilon**5) + 1/(103680*epsilon**6)","32836":"-f_3/(3456*epsilon**2) + 407/(4976640*epsilon**2) + f_3/(1152*epsilon**3) - 427/(2488320*epsilon**3) - 1241/(1244160*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","32837":"-f_3/(3456*epsilon**2) + 407/(4976640*epsilon**2) + f_3/(1152*epsilon**3) - 427/(2488320*epsilon**3) - 1241/(1244160*epsilon**4) + 7/(5184*epsilon**5) - 1/(1728*epsilon**6)","32838":"-f_3/(1080*epsilon**2) - pi**4/(1382400*epsilon**2) + 118169/(179159040*epsilon**2) + f_3/(1280*epsilon**3) - 953/(7464960*epsilon**3) - 77/(155520*epsilon**4) + 7/(17280*epsilon**5) - 1/(8640*epsilon**6)","32839":"-f_3/(1080*epsilon**2) - pi**4/(1382400*epsilon**2) + 118169/(179159040*epsilon**2) + f_3/(1280*epsilon**3) - 953/(7464960*epsilon**3) - 77/(155520*epsilon**4) + 7/(17280*epsilon**5) - 1/(8640*epsilon**6)","32840":"121/(3359232*epsilon**2) - 1939/(8957952*epsilon**3) + 181/(373248*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","32841":"121/(3359232*epsilon**2) - 1939/(8957952*epsilon**3) + 181/(373248*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","32842":"f_3/(41472*epsilon**2) + 2707/(16796160*epsilon**2) - f_3/(13824*epsilon**3) - 50353/(89579520*epsilon**3) + 4571/(7464960*epsilon**4) - 5/(13824*epsilon**5) + 1/(10368*epsilon**6)","32843":"f_3/(41472*epsilon**2) + 2707/(16796160*epsilon**2) - f_3/(13824*epsilon**3) - 50353/(89579520*epsilon**3) + 4571/(7464960*epsilon**4) - 5/(13824*epsilon**5) + 1/(10368*epsilon**6)","32844":"61*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 23219/(67184640*epsilon**2) - f_3/(17280*epsilon**3) - 4649/(9953280*epsilon**3) + 2161/(7464960*epsilon**4) - 67/(622080*epsilon**5) + 1/(51840*epsilon**6)","32845":"61*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 23219/(67184640*epsilon**2) - f_3/(17280*epsilon**3) - 4649/(9953280*epsilon**3) + 2161/(7464960*epsilon**4) - 67/(622080*epsilon**5) + 1/(51840*epsilon**6)","32846":"-5/(279936*epsilon**3) + 95/(746496*epsilon**4) - 25/(82944*epsilon**5) + 5/(20736*epsilon**6)","32847":"-5/(279936*epsilon**3) + 95/(746496*epsilon**4) - 25/(82944*epsilon**5) + 5/(20736*epsilon**6)","32848":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32849":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32850":"f_3/(18432*epsilon**2) - 51497/(1074954240*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(69120*epsilon**3) + 901/(44789760*epsilon**3) + 109/(1244160*epsilon**4) - 41/(311040*epsilon**5) + 1/(17280*epsilon**6)","32851":"f_3/(18432*epsilon**2) - 51497/(1074954240*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(69120*epsilon**3) + 901/(44789760*epsilon**3) + 109/(1244160*epsilon**4) - 41/(311040*epsilon**5) + 1/(17280*epsilon**6)","32852":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32853":"-f_3/(82944*epsilon**2) + 1/(1399680*epsilon**2) + f_3/(27648*epsilon**3) + 1/(11943936*epsilon**3) + 1243/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","32854":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","32855":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","32856":"8633/(3224862720*epsilon**2) - 697/(134369280*epsilon**3) - 3853/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","32857":"8633/(3224862720*epsilon**2) - 697/(134369280*epsilon**3) - 3853/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","32858":"-31*f_3/(1244160*epsilon**2) + pi**4/(24883200*epsilon**2) + 118163/(3224862720*epsilon**2) + f_3/(207360*epsilon**3) - 1759/(537477120*epsilon**3) - 649/(14929920*epsilon**4) + 131/(3732480*epsilon**5) - 1/(103680*epsilon**6)","32859":"-31*f_3/(1244160*epsilon**2) + pi**4/(24883200*epsilon**2) + 118163/(3224862720*epsilon**2) + f_3/(207360*epsilon**3) - 1759/(537477120*epsilon**3) - 649/(14929920*epsilon**4) + 131/(3732480*epsilon**5) - 1/(103680*epsilon**6)","32860":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","32861":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","32862":"8633/(3224862720*epsilon**2) - 697/(134369280*epsilon**3) - 3853/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","32863":"8633/(3224862720*epsilon**2) - 697/(134369280*epsilon**3) - 3853/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","32864":"-35/(4478976*epsilon**4) + 385/(11943936*epsilon**5) - 35/(995328*epsilon**6)","32865":"-35/(4478976*epsilon**4) + 385/(11943936*epsilon**5) - 35/(995328*epsilon**6)","32866":"f_3/(497664*epsilon**2) - 539/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 319/(358318080*epsilon**3) + 29/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","32867":"f_3/(497664*epsilon**2) - 539/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 319/(358318080*epsilon**3) + 29/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","32868":"-17*f_3/(9953280*epsilon**2) - 4357/(4299816960*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(829440*epsilon**3) - 103/(44789760*epsilon**3) - 1/(7464960*epsilon**4) + 1/(138240*epsilon**5) - 1/(207360*epsilon**6)","32869":"-17*f_3/(9953280*epsilon**2) - 4357/(4299816960*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(829440*epsilon**3) - 103/(44789760*epsilon**3) - 1/(7464960*epsilon**4) + 1/(138240*epsilon**5) - 1/(207360*epsilon**6)","32870":"-20627/(3224862720*epsilon**2) + 5323/(134369280*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","32871":"-20627/(3224862720*epsilon**2) + 5323/(134369280*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","32872":"-143/(53747712*epsilon**2) + 469/(23887872*epsilon**3) - 307/(5971968*epsilon**4) + 29/(497664*epsilon**5) - 1/(41472*epsilon**6)","32873":"-143/(53747712*epsilon**2) + 469/(23887872*epsilon**3) - 307/(5971968*epsilon**4) + 29/(497664*epsilon**5) - 1/(41472*epsilon**6)","32874":"-20627/(3224862720*epsilon**2) + 5323/(134369280*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","32875":"-20627/(3224862720*epsilon**2) + 5323/(134369280*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","32876":"39991/(3224862720*epsilon**2) + 6229/(537477120*epsilon**3) - 503/(9953280*epsilon**4) + 169/(3732480*epsilon**5) - 1/(69120*epsilon**6)","32877":"39991/(3224862720*epsilon**2) + 6229/(537477120*epsilon**3) - 503/(9953280*epsilon**4) + 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3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","32885":"-29213/(3224862720*epsilon**2) + 1351/(33592320*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","32886":"1999/(403107840*epsilon**2) + 7381/(268738560*epsilon**3) - 1181/(17915904*epsilon**4) + 1/(23040*epsilon**5) - 7/(622080*epsilon**6)","32887":"1999/(403107840*epsilon**2) + 7381/(268738560*epsilon**3) - 1181/(17915904*epsilon**4) + 1/(23040*epsilon**5) - 7/(622080*epsilon**6)","32888":"2609/(537477120*epsilon**2) - 1217/(17915904*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","32889":"2609/(537477120*epsilon**2) - 1217/(17915904*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","32890":"2609/(537477120*epsilon**2) - 1217/(17915904*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","32891":"2609/(537477120*epsilon**2) - 1217/(17915904*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","32892":"-13*f_3/(552960*epsilon**2) - 3689/(268738560*epsilon**2) - pi**4/(16588800*epsilon**2) + f_3/(34560*epsilon**3) - 2663/(89579520*epsilon**3) + 1963/(14929920*epsilon**4) - 113/(622080*epsilon**5) + 1/(11520*epsilon**6)","32893":"-13*f_3/(552960*epsilon**2) - 3689/(268738560*epsilon**2) - pi**4/(16588800*epsilon**2) + f_3/(34560*epsilon**3) - 2663/(89579520*epsilon**3) + 1963/(14929920*epsilon**4) - 113/(622080*epsilon**5) + 1/(11520*epsilon**6)","32894":"-13*f_3/(552960*epsilon**2) - 3689/(268738560*epsilon**2) - pi**4/(16588800*epsilon**2) + f_3/(34560*epsilon**3) - 2663/(89579520*epsilon**3) + 1963/(14929920*epsilon**4) - 113/(622080*epsilon**5) + 1/(11520*epsilon**6)","32895":"-13*f_3/(552960*epsilon**2) - 3689/(268738560*epsilon**2) - pi**4/(16588800*epsilon**2) + f_3/(34560*epsilon**3) - 2663/(89579520*epsilon**3) + 1963/(14929920*epsilon**4) - 113/(622080*epsilon**5) + 1/(11520*epsilon**6)","32896":"-7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 10759/(1074954240*epsilon**2) + f_3/(69120*epsilon**3) - 19/(552960*epsilon**3) + 1993/(14929920*epsilon**4) - 11/(69120*epsilon**5) + 7/(103680*epsilon**6)","32897":"-7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 10759/(1074954240*epsilon**2) + f_3/(69120*epsilon**3) - 19/(552960*epsilon**3) + 1993/(14929920*epsilon**4) - 11/(69120*epsilon**5) + 7/(103680*epsilon**6)","32898":"6659/(537477120*epsilon**2) - 6409/(89579520*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","32899":"6659/(537477120*epsilon**2) - 6409/(89579520*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","32900":"-7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 10759/(1074954240*epsilon**2) + f_3/(69120*epsilon**3) - 19/(552960*epsilon**3) + 1993/(14929920*epsilon**4) - 11/(69120*epsilon**5) + 7/(103680*epsilon**6)","32901":"-7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 10759/(1074954240*epsilon**2) + f_3/(69120*epsilon**3) - 19/(552960*epsilon**3) + 1993/(14929920*epsilon**4) - 11/(69120*epsilon**5) + 7/(103680*epsilon**6)","32902":"5201/(3224862720*epsilon**2) - 829/(537477120*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32903":"5201/(3224862720*epsilon**2) - 829/(537477120*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32904":"65/(26873856*epsilon**3) - 545/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","32905":"65/(26873856*epsilon**3) - 545/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","32906":"5201/(3224862720*epsilon**2) - 829/(537477120*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32907":"5201/(3224862720*epsilon**2) - 829/(537477120*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32908":"37*f_3/(9953280*epsilon**2) - 193/(429981696*epsilon**2) + pi**4/(99532800*epsilon**2) - f_3/(207360*epsilon**3) + 13/(35831808*epsilon**3) - 209/(29859840*epsilon**4) + 1/(46080*epsilon**5) - 1/(69120*epsilon**6)","32909":"37*f_3/(9953280*epsilon**2) - 193/(429981696*epsilon**2) + pi**4/(99532800*epsilon**2) - f_3/(207360*epsilon**3) + 13/(35831808*epsilon**3) - 209/(29859840*epsilon**4) + 1/(46080*epsilon**5) - 1/(69120*epsilon**6)","32910":"395/(107495424*epsilon**3) - 545/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","32911":"395/(107495424*epsilon**3) - 545/(35831808*epsilon**4) + 5/(165888*epsilon**5) - 5/(248832*epsilon**6)","32912":"37*f_3/(9953280*epsilon**2) - 193/(429981696*epsilon**2) + pi**4/(99532800*epsilon**2) - f_3/(207360*epsilon**3) + 13/(35831808*epsilon**3) - 209/(29859840*epsilon**4) + 1/(46080*epsilon**5) - 1/(69120*epsilon**6)","32913":"37*f_3/(9953280*epsilon**2) - 193/(429981696*epsilon**2) + pi**4/(99532800*epsilon**2) - f_3/(207360*epsilon**3) + 13/(35831808*epsilon**3) - 209/(29859840*epsilon**4) + 1/(46080*epsilon**5) - 1/(69120*epsilon**6)","32914":"f_3/(9953280*epsilon**2) - 2341/(806215680*epsilon**2) + pi**4/(33177600*epsilon**2) - f_3/(414720*epsilon**3) - 1019/(268738560*epsilon**3) - 29/(17915904*epsilon**4) + 7/(414720*epsilon**5) - 7/(622080*epsilon**6)","32915":"f_3/(9953280*epsilon**2) - 2341/(806215680*epsilon**2) + pi**4/(33177600*epsilon**2) - f_3/(414720*epsilon**3) - 1019/(268738560*epsilon**3) - 29/(17915904*epsilon**4) + 7/(414720*epsilon**5) - 7/(622080*epsilon**6)","32916":"3743/(3224862720*epsilon**2) - 101/(107495424*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32917":"3743/(3224862720*epsilon**2) - 101/(107495424*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32918":"f_3/(9953280*epsilon**2) - 2341/(806215680*epsilon**2) + pi**4/(33177600*epsilon**2) - f_3/(414720*epsilon**3) - 1019/(268738560*epsilon**3) - 29/(17915904*epsilon**4) + 7/(414720*epsilon**5) - 7/(622080*epsilon**6)","32919":"f_3/(9953280*epsilon**2) - 2341/(806215680*epsilon**2) + pi**4/(33177600*epsilon**2) - f_3/(414720*epsilon**3) - 1019/(268738560*epsilon**3) - 29/(17915904*epsilon**4) + 7/(414720*epsilon**5) - 7/(622080*epsilon**6)","32920":"-2503/(3224862720*epsilon**2) - 289/(537477120*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32921":"-2503/(3224862720*epsilon**2) - 289/(537477120*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","32922":"-41/(806215680*epsilon**2) - 2333/(537477120*epsilon**3) - 133/(44789760*epsilon**4) + 1/(51840*epsilon**5) - 1/(77760*epsilon**6)","32923":"-41/(806215680*epsilon**2) - 2333/(537477120*epsilon**3) - 133/(44789760*epsilon**4) + 1/(51840*epsilon**5) - 1/(77760*epsilon**6)","32924":"-28639/(358318080*epsilon**2) + 5471/(19906560*epsilon**3) - 641/(1658880*epsilon**4) + 167/(414720*epsilon**5) - 7/(34560*epsilon**6)","32925":"-28639/(358318080*epsilon**2) + 5471/(19906560*epsilon**3) - 641/(1658880*epsilon**4) + 167/(414720*epsilon**5) - 7/(34560*epsilon**6)","32926":"5401/(859963392*epsilon**2) - 1615/(35831808*epsilon**3) + 13/(93312*epsilon**4) - 43/(248832*epsilon**5) + 1/(13824*epsilon**6)","32927":"5401/(859963392*epsilon**2) - 1615/(35831808*epsilon**3) + 13/(93312*epsilon**4) - 43/(248832*epsilon**5) + 1/(13824*epsilon**6)","32928":"-2455/(429981696*epsilon**3) + 415/(11943936*epsilon**4) - 265/(2985984*epsilon**5) + 5/(82944*epsilon**6)","32929":"-2455/(429981696*epsilon**3) + 415/(11943936*epsilon**4) - 265/(2985984*epsilon**5) + 5/(82944*epsilon**6)","32930":"-19627/(1074954240*epsilon**2) - 1709/(35831808*epsilon**3) + 3943/(29859840*epsilon**4) - 179/(1244160*epsilon**5) + 13/(207360*epsilon**6)","32931":"-19627/(1074954240*epsilon**2) - 1709/(35831808*epsilon**3) + 3943/(29859840*epsilon**4) - 179/(1244160*epsilon**5) + 13/(207360*epsilon**6)","32932":"f_3/(829440*epsilon**2) + pi**4/(2073600*epsilon**2) + 2821/(17915904*epsilon**2) - f_3/(11520*epsilon**3) - 371/(4976640*epsilon**3) - 67/(248832*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","32933":"f_3/(829440*epsilon**2) + pi**4/(2073600*epsilon**2) + 2821/(17915904*epsilon**2) - f_3/(11520*epsilon**3) - 371/(4976640*epsilon**3) - 67/(248832*epsilon**4) + 7/(11520*epsilon**5) - 1/(2880*epsilon**6)","32934":"-f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) - 707/(214990848*epsilon**2) + f_3/(46080*epsilon**3) - 133/(179159040*epsilon**3) + 509/(9953280*epsilon**4) - 187/(1244160*epsilon**5) + 7/(69120*epsilon**6)","32935":"-f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) - 707/(214990848*epsilon**2) + f_3/(46080*epsilon**3) - 133/(179159040*epsilon**3) + 509/(9953280*epsilon**4) - 187/(1244160*epsilon**5) + 7/(69120*epsilon**6)","32936":"-77/(5598720*epsilon**2) - 469/(59719680*epsilon**3) + 251/(4976640*epsilon**4) - 1/(15360*epsilon**5) + 1/(34560*epsilon**6)","32937":"-77/(5598720*epsilon**2) - 469/(59719680*epsilon**3) + 251/(4976640*epsilon**4) - 1/(15360*epsilon**5) + 1/(34560*epsilon**6)","32938":"779*f_3/(9953280*epsilon**2) - 7*f_5/(276480*epsilon**2) - pi**4/(2211840*epsilon**2) - 1343/(39813120*epsilon**2) - 5*f_3/(41472*epsilon**3) + pi**4/(2073600*epsilon**3) + 493/(3317760*epsilon**3) + f_3/(17280*epsilon**4) - 209/(829440*epsilon**4) + 1/(7680*epsilon**5)","32939":"779*f_3/(9953280*epsilon**2) - 7*f_5/(276480*epsilon**2) - pi**4/(2211840*epsilon**2) - 1343/(39813120*epsilon**2) - 5*f_3/(41472*epsilon**3) + pi**4/(2073600*epsilon**3) + 493/(3317760*epsilon**3) + f_3/(17280*epsilon**4) - 209/(829440*epsilon**4) + 1/(7680*epsilon**5)","32940":"-2369/(3869835264*epsilon**2) + 1547/(322486272*epsilon**3) - 1/(82944*epsilon**4) + 29/(2239488*epsilon**5) - 1/(186624*epsilon**6)","32941":"-2369/(3869835264*epsilon**2) + 1547/(322486272*epsilon**3) - 1/(82944*epsilon**4) + 29/(2239488*epsilon**5) - 1/(186624*epsilon**6)","32942":"1339/(1934917632*epsilon**2) + 899/(161243136*epsilon**3) - 1/(46656*epsilon**4) + 29/(1119744*epsilon**5) - 1/(93312*epsilon**6)","32943":"1339/(1934917632*epsilon**2) + 899/(161243136*epsilon**3) - 1/(46656*epsilon**4) + 29/(1119744*epsilon**5) - 1/(93312*epsilon**6)","32944":"-10609/(483729408*epsilon**2) + 3605/(53747712*epsilon**3) - 1109/(13436928*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","32945":"-10609/(483729408*epsilon**2) + 3605/(53747712*epsilon**3) - 1109/(13436928*epsilon**4) + 17/(373248*epsilon**5) - 1/(93312*epsilon**6)","32946":"103*f_3/(1492992*epsilon**2) - 721/(5971968*epsilon**2) - f_3/(6912*epsilon**3) + 73/(186624*epsilon**3) + f_3/(10368*epsilon**4) - 19/(41472*epsilon**4) + 1/(5184*epsilon**5)","32947":"103*f_3/(1492992*epsilon**2) - 721/(5971968*epsilon**2) - f_3/(6912*epsilon**3) + 73/(186624*epsilon**3) + f_3/(10368*epsilon**4) - 19/(41472*epsilon**4) + 1/(5184*epsilon**5)","32948":"10609/(644972544*epsilon**2) - 103/(1492992*epsilon**3) + 265/(2239488*epsilon**4) - 1/(10368*epsilon**5) + 1/(31104*epsilon**6)","32949":"12463/(322486272*epsilon**2) - 4135/(26873856*epsilon**3) + 283/(1119744*epsilon**4) - 37/(186624*epsilon**5) + 1/(15552*epsilon**6)","32950":"12463/(322486272*epsilon**2) - 4135/(26873856*epsilon**3) + 283/(1119744*epsilon**4) - 37/(186624*epsilon**5) + 1/(15552*epsilon**6)","32951":"-515/(26873856*epsilon**3) + 875/(8957952*epsilon**4) - 55/(373248*epsilon**5) + 5/(62208*epsilon**6)","32952":"-515/(26873856*epsilon**3) + 875/(8957952*epsilon**4) - 55/(373248*epsilon**5) + 5/(62208*epsilon**6)","32953":"5665/(644972544*epsilon**3) - 1505/(53747712*epsilon**4) + 145/(4478976*epsilon**5) - 5/(373248*epsilon**6)","32954":"5665/(644972544*epsilon**3) - 1505/(53747712*epsilon**4) + 145/(4478976*epsilon**5) - 5/(373248*epsilon**6)","32955":"5665/(644972544*epsilon**3) - 1505/(53747712*epsilon**4) + 145/(4478976*epsilon**5) - 5/(373248*epsilon**6)","32956":"5665/(644972544*epsilon**3) - 1505/(53747712*epsilon**4) + 145/(4478976*epsilon**5) - 5/(373248*epsilon**6)","32957":"-3605/(429981696*epsilon**4) + 35/(1990656*epsilon**5) - 35/(2985984*epsilon**6)","32958":"-3605/(429981696*epsilon**4) + 35/(1990656*epsilon**5) - 35/(2985984*epsilon**6)","32959":"5137/(2579890176*epsilon**2) + 917/(143327232*epsilon**3) - 1325/(35831808*epsilon**4) + 145/(2985984*epsilon**5) - 5/(248832*epsilon**6)","32960":"5137/(2579890176*epsilon**2) + 917/(143327232*epsilon**3) - 1325/(35831808*epsilon**4) + 145/(2985984*epsilon**5) - 5/(248832*epsilon**6)","32961":"-2335/(1289945088*epsilon**3) - 1675/(214990848*epsilon**4) + 25/(995328*epsilon**5) - 25/(1492992*epsilon**6)","32962":"-2335/(1289945088*epsilon**3) - 1675/(214990848*epsilon**4) + 25/(995328*epsilon**5) - 25/(1492992*epsilon**6)","32963":"37*f_3/(19906560*epsilon**2) - 3023/(4299816960*epsilon**2) + pi**4/(199065600*epsilon**2) - f_3/(414720*epsilon**3) + 191/(358318080*epsilon**3) - 221/(59719680*epsilon**4) + 1/(92160*epsilon**5) - 1/(138240*epsilon**6)","32964":"37*f_3/(19906560*epsilon**2) - 3023/(4299816960*epsilon**2) + pi**4/(199065600*epsilon**2) - f_3/(414720*epsilon**3) + 191/(358318080*epsilon**3) - 221/(59719680*epsilon**4) + 1/(92160*epsilon**5) - 1/(138240*epsilon**6)","32965":"-173*f_3/(829440*epsilon**2) - pi**4/(4147200*epsilon**2) + 5657/(29859840*epsilon**2) + f_3/(3840*epsilon**3) - 205/(1492992*epsilon**3) - 109/(207360*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32966":"-173*f_3/(829440*epsilon**2) - pi**4/(4147200*epsilon**2) + 5657/(29859840*epsilon**2) + f_3/(3840*epsilon**3) - 205/(1492992*epsilon**3) - 109/(207360*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32967":"23683/(429981696*epsilon**2) - 3623/(17915904*epsilon**3) + 67/(248832*epsilon**4) - 7/(41472*epsilon**5) + 1/(20736*epsilon**6)","32968":"23683/(429981696*epsilon**2) - 3623/(17915904*epsilon**3) + 67/(248832*epsilon**4) - 7/(41472*epsilon**5) + 1/(20736*epsilon**6)","32969":"-10765/(214990848*epsilon**3) + 2315/(17915904*epsilon**4) - 155/(1492992*epsilon**5) + 5/(124416*epsilon**6)","32970":"-10765/(214990848*epsilon**3) + 2315/(17915904*epsilon**4) - 155/(1492992*epsilon**5) + 5/(124416*epsilon**6)","32971":"-f_3/(103680*epsilon**2) + 5867/(268738560*epsilon**2) - 113/(5598720*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32972":"-f_3/(103680*epsilon**2) + 5867/(268738560*epsilon**2) - 113/(5598720*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32973":"-7*f_3/(165888*epsilon**2) - 1033/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 2071/(7464960*epsilon**3) - 29/(41472*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32974":"-7*f_3/(165888*epsilon**2) - 1033/(29859840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(11520*epsilon**3) + 2071/(7464960*epsilon**3) - 29/(41472*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32975":"23683/(429981696*epsilon**2) - 3623/(17915904*epsilon**3) + 67/(248832*epsilon**4) - 7/(41472*epsilon**5) + 1/(20736*epsilon**6)","32976":"23683/(429981696*epsilon**2) - 3623/(17915904*epsilon**3) + 67/(248832*epsilon**4) - 7/(41472*epsilon**5) + 1/(20736*epsilon**6)","32977":"-10765/(214990848*epsilon**3) + 2315/(17915904*epsilon**4) - 155/(1492992*epsilon**5) + 5/(124416*epsilon**6)","32978":"-10765/(214990848*epsilon**3) + 2315/(17915904*epsilon**4) - 155/(1492992*epsilon**5) + 5/(124416*epsilon**6)","32979":"-f_3/(103680*epsilon**2) + 2257/(537477120*epsilon**2) - 713/(22394880*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32980":"-f_3/(103680*epsilon**2) + 2257/(537477120*epsilon**2) - 713/(22394880*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32981":"-f_3/(41472*epsilon**2) - 407/(5971968*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 37/(116640*epsilon**3) - 77/(103680*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32982":"-f_3/(41472*epsilon**2) - 407/(5971968*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(7680*epsilon**3) + 37/(116640*epsilon**3) - 77/(103680*epsilon**4) + 1/(1728*epsilon**5) - 1/(4320*epsilon**6)","32983":"-11*f_3/(331776*epsilon**2) + 43087/(429981696*epsilon**2) + f_3/(27648*epsilon**3) - 5099/(17915904*epsilon**3) + 19/(62208*epsilon**4) - 7/(41472*epsilon**5) + 1/(20736*epsilon**6)","32984":"-11*f_3/(331776*epsilon**2) + 43087/(429981696*epsilon**2) + f_3/(27648*epsilon**3) - 5099/(17915904*epsilon**3) + 19/(62208*epsilon**4) - 7/(41472*epsilon**5) + 1/(20736*epsilon**6)","32985":"5*f_3/(165888*epsilon**3) - 19585/(214990848*epsilon**3) + 2855/(17915904*epsilon**4) - 155/(1492992*epsilon**5) + 5/(124416*epsilon**6)","32986":"5*f_3/(165888*epsilon**3) - 19585/(214990848*epsilon**3) + 2855/(17915904*epsilon**4) - 155/(1492992*epsilon**5) + 5/(124416*epsilon**6)","32987":"-17*f_3/(1658880*epsilon**2) + pi**4/(16588800*epsilon**2) + 4291/(537477120*epsilon**2) + f_3/(138240*epsilon**3) - 1939/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32988":"-17*f_3/(1658880*epsilon**2) + pi**4/(16588800*epsilon**2) + 4291/(537477120*epsilon**2) + f_3/(138240*epsilon**3) - 1939/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","32989":"91*f_3/(69120*epsilon**2) - 19673/(14929920*epsilon**2) - pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 685/(248832*epsilon**3) - 47/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32990":"91*f_3/(69120*epsilon**2) - 19673/(14929920*epsilon**2) - pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 685/(248832*epsilon**3) - 47/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32991":"-77*f_3/(165888*epsilon**2) + 36685/(71663616*epsilon**2) + 7*f_3/(13824*epsilon**3) - 25/(36864*epsilon**3) - 1/(3456*epsilon**4) + 5/(6912*epsilon**5) - 1/(3456*epsilon**6)","32992":"-77*f_3/(165888*epsilon**2) + 36685/(71663616*epsilon**2) + 7*f_3/(13824*epsilon**3) - 25/(36864*epsilon**3) - 1/(3456*epsilon**4) + 5/(6912*epsilon**5) - 1/(3456*epsilon**6)","32993":"35*f_3/(82944*epsilon**3) - 16675/(35831808*epsilon**3) + 325/(2985984*epsilon**4) + 95/(248832*epsilon**5) - 5/(20736*epsilon**6)","32994":"35*f_3/(82944*epsilon**3) - 16675/(35831808*epsilon**3) + 325/(2985984*epsilon**4) + 95/(248832*epsilon**5) - 5/(20736*epsilon**6)","32995":"-7*f_3/(829440*epsilon**2) - 1903/(14929920*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1021/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32996":"-7*f_3/(829440*epsilon**2) - 1903/(14929920*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1021/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","32997":"-11*f_3/(8640*epsilon**2) - 11*pi**4/(1382400*epsilon**2) + 31501/(14929920*epsilon**2) + 13*f_3/(3840*epsilon**3) - 3631/(1244160*epsilon**3) + 223/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32998":"-11*f_3/(8640*epsilon**2) - 11*pi**4/(1382400*epsilon**2) + 31501/(14929920*epsilon**2) + 13*f_3/(3840*epsilon**3) - 3631/(1244160*epsilon**3) + 223/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","32999":"11*f_3/(165888*epsilon**2) - 4499/(71663616*epsilon**2) - f_3/(13824*epsilon**3) + 115/(331776*epsilon**3) - 5/(6912*epsilon**4) + 5/(6912*epsilon**5) - 1/(3456*epsilon**6)","33000":"11*f_3/(165888*epsilon**2) - 4499/(71663616*epsilon**2) - f_3/(13824*epsilon**3) + 115/(331776*epsilon**3) - 5/(6912*epsilon**4) + 5/(6912*epsilon**5) - 1/(3456*epsilon**6)","33001":"-5*f_3/(82944*epsilon**3) + 2045/(35831808*epsilon**3) - 755/(2985984*epsilon**4) + 95/(248832*epsilon**5) - 5/(20736*epsilon**6)","33002":"-5*f_3/(82944*epsilon**3) + 2045/(35831808*epsilon**3) - 755/(2985984*epsilon**4) + 95/(248832*epsilon**5) - 5/(20736*epsilon**6)","33003":"17*f_3/(165888*epsilon**2) + pi**4/(8294400*epsilon**2) + 407/(14929920*epsilon**2) - f_3/(7680*epsilon**3) + 1103/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33004":"17*f_3/(165888*epsilon**2) + pi**4/(8294400*epsilon**2) + 407/(14929920*epsilon**2) - f_3/(7680*epsilon**3) + 1103/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33005":"f_3/(576*epsilon**2) - f_5/(1152*epsilon**2) - 15011/(14929920*epsilon**2) + pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 2993/(1244160*epsilon**3) + 7/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","33006":"f_3/(576*epsilon**2) - f_5/(1152*epsilon**2) - 15011/(14929920*epsilon**2) + pi**4/(276480*epsilon**2) - 5*f_3/(2304*epsilon**3) + 2993/(1244160*epsilon**3) + 7/(103680*epsilon**4) - 19/(8640*epsilon**5) + 1/(720*epsilon**6)","33007":"11*f_3/(165888*epsilon**2) - 4499/(71663616*epsilon**2) - f_3/(13824*epsilon**3) + 115/(331776*epsilon**3) - 5/(6912*epsilon**4) + 5/(6912*epsilon**5) - 1/(3456*epsilon**6)","33008":"11*f_3/(165888*epsilon**2) - 4499/(71663616*epsilon**2) - f_3/(13824*epsilon**3) + 115/(331776*epsilon**3) - 5/(6912*epsilon**4) + 5/(6912*epsilon**5) - 1/(3456*epsilon**6)","33009":"-5*f_3/(82944*epsilon**3) + 2045/(35831808*epsilon**3) - 755/(2985984*epsilon**4) + 95/(248832*epsilon**5) - 5/(20736*epsilon**6)","33010":"-5*f_3/(82944*epsilon**3) + 2045/(35831808*epsilon**3) - 755/(2985984*epsilon**4) + 95/(248832*epsilon**5) - 5/(20736*epsilon**6)","33011":"19*f_3/(829440*epsilon**2) - 1133/(7464960*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 157/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33012":"19*f_3/(829440*epsilon**2) - 1133/(7464960*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 157/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33013":"-11*f_3/(15360*epsilon**2) + 19*f_5/(23040*epsilon**2) - 953/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + 41*f_3/(17280*epsilon**3) - 377/(165888*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(320*epsilon**4) + 329/(69120*epsilon**4) - 11/(5760*epsilon**5)","33014":"-11*f_3/(15360*epsilon**2) + 19*f_5/(23040*epsilon**2) - 953/(4976640*epsilon**2) - pi**4/(1382400*epsilon**2) + 41*f_3/(17280*epsilon**3) - 377/(165888*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(320*epsilon**4) + 329/(69120*epsilon**4) - 11/(5760*epsilon**5)","33015":"121*f_3/(248832*epsilon**2) - 9163/(11943936*epsilon**2) + 11*pi**4/(4976640*epsilon**2) - 55*f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) + 961/(497664*epsilon**3) + f_3/(1152*epsilon**4) - 11/(6912*epsilon**4) + 1/(2304*epsilon**5)","33016":"121*f_3/(248832*epsilon**2) - 9163/(11943936*epsilon**2) + 11*pi**4/(4976640*epsilon**2) - 55*f_3/(41472*epsilon**3) - pi**4/(414720*epsilon**3) + 961/(497664*epsilon**3) + f_3/(1152*epsilon**4) - 11/(6912*epsilon**4) + 1/(2304*epsilon**5)","33017":"-55*f_3/(124416*epsilon**3) - pi**4/(497664*epsilon**3) + 4165/(5971968*epsilon**3) + 5*f_3/(6912*epsilon**4) - 55/(55296*epsilon**4) + 5/(13824*epsilon**5)","33018":"-55*f_3/(124416*epsilon**3) - pi**4/(497664*epsilon**3) + 4165/(5971968*epsilon**3) + 5*f_3/(6912*epsilon**4) - 55/(55296*epsilon**4) + 5/(13824*epsilon**5)","33019":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 1981/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","33020":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 1981/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","33021":"-f_3/(10368*epsilon**2) + pi**4/(8294400*epsilon**2) + 19783/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6437/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","33022":"-f_3/(10368*epsilon**2) + pi**4/(8294400*epsilon**2) + 19783/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6437/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","33023":"-61*f_3/(414720*epsilon**2) + 7*pi**4/(8294400*epsilon**2) + 637/(5598720*epsilon**2) + f_3/(5760*epsilon**3) - 7031/(14929920*epsilon**3) + 281/(1244160*epsilon**4) + 19/(34560*epsilon**5) - 1/(2160*epsilon**6)","33024":"-61*f_3/(414720*epsilon**2) + 7*pi**4/(8294400*epsilon**2) + 637/(5598720*epsilon**2) + f_3/(5760*epsilon**3) - 7031/(14929920*epsilon**3) + 281/(1244160*epsilon**4) + 19/(34560*epsilon**5) - 1/(2160*epsilon**6)","33025":"-19283/(429981696*epsilon**2) + 4309/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","33026":"-19283/(429981696*epsilon**2) + 4309/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","33027":"18203/(67184640*epsilon**2) - 4147/(8957952*epsilon**3) + 1589/(2985984*epsilon**4) - 1/(2880*epsilon**5) + 11/(103680*epsilon**6)","33028":"18203/(67184640*epsilon**2) - 4147/(8957952*epsilon**3) + 1589/(2985984*epsilon**4) - 1/(2880*epsilon**5) + 11/(103680*epsilon**6)","33029":"12467/(537477120*epsilon**2) - 3113/(22394880*epsilon**3) + 959/(3732480*epsilon**4) - 1/(6480*epsilon**5) + 1/(25920*epsilon**6)","33030":"12467/(537477120*epsilon**2) - 3113/(22394880*epsilon**3) + 959/(3732480*epsilon**4) - 1/(6480*epsilon**5) + 1/(25920*epsilon**6)","33031":"-29*f_3/(276480*epsilon**2) - 16537/(35831808*epsilon**2) - pi**4/(2764800*epsilon**2) + f_3/(5760*epsilon**3) + 1039/(1244160*epsilon**3) - 1003/(829440*epsilon**4) + 11/(8640*epsilon**5) - 11/(17280*epsilon**6)","33032":"-29*f_3/(276480*epsilon**2) - 16537/(35831808*epsilon**2) - pi**4/(2764800*epsilon**2) + f_3/(5760*epsilon**3) + 1039/(1244160*epsilon**3) - 1003/(829440*epsilon**4) + 11/(8640*epsilon**5) - 11/(17280*epsilon**6)","33033":"f_3/(92160*epsilon**2) - 5021/(59719680*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) + 917/(5971968*epsilon**3) - 83/(165888*epsilon**4) + 23/(41472*epsilon**5) - 1/(4320*epsilon**6)","33034":"f_3/(92160*epsilon**2) - 5021/(59719680*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) + 917/(5971968*epsilon**3) - 83/(165888*epsilon**4) + 23/(41472*epsilon**5) - 1/(4320*epsilon**6)","33035":"8765/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","33036":"8765/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","33037":"f_3/(61440*epsilon**2) + 889/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(34560*epsilon**3) - 5/(2239488*epsilon**3) + 47/(995328*epsilon**4) - 7/(51840*epsilon**5) + 11/(103680*epsilon**6)","33038":"f_3/(61440*epsilon**2) + 889/(537477120*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(34560*epsilon**3) - 5/(2239488*epsilon**3) + 47/(995328*epsilon**4) - 7/(51840*epsilon**5) + 11/(103680*epsilon**6)","33039":"-f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) + 73/(11197440*epsilon**2) - f_3/(138240*epsilon**3) + 1151/(59719680*epsilon**3) + 11/(2985984*epsilon**4) - 71/(1244160*epsilon**5) + 1/(25920*epsilon**6)","33040":"-f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) + 73/(11197440*epsilon**2) - f_3/(138240*epsilon**3) + 1151/(59719680*epsilon**3) + 11/(2985984*epsilon**4) - 71/(1244160*epsilon**5) + 1/(25920*epsilon**6)","33041":"f_3/(829440*epsilon**2) + 3643/(537477120*epsilon**2) + 4057/(89579520*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","33042":"f_3/(829440*epsilon**2) + 3643/(537477120*epsilon**2) + 4057/(89579520*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","33043":"6869/(1074954240*epsilon**2) + 469/(22394880*epsilon**3) + 77/(4976640*epsilon**4) - 77/(622080*epsilon**5) + 1/(11520*epsilon**6)","33044":"6869/(1074954240*epsilon**2) + 469/(22394880*epsilon**3) + 77/(4976640*epsilon**4) - 77/(622080*epsilon**5) + 1/(11520*epsilon**6)","33045":"11*f_3/(165888*epsilon**2) - 3707/(35831808*epsilon**2) - f_3/(13824*epsilon**3) + 371/(2239488*epsilon**3) + 17/(373248*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","33046":"11*f_3/(165888*epsilon**2) - 3707/(35831808*epsilon**2) - f_3/(13824*epsilon**3) + 371/(2239488*epsilon**3) + 17/(373248*epsilon**4) - 25/(124416*epsilon**5) + 1/(10368*epsilon**6)","33047":"-5*f_3/(82944*epsilon**3) + 1685/(17915904*epsilon**3) - 215/(4478976*epsilon**4) - 35/(373248*epsilon**5) + 5/(62208*epsilon**6)","33048":"-5*f_3/(82944*epsilon**3) + 1685/(17915904*epsilon**3) - 215/(4478976*epsilon**4) - 35/(373248*epsilon**5) + 5/(62208*epsilon**6)","33049":"7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 1967/(89579520*epsilon**2) + f_3/(69120*epsilon**3) + 341/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","33050":"7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 1967/(89579520*epsilon**2) + f_3/(69120*epsilon**3) + 341/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","33051":"-7579/(322486272*epsilon**2) + 2003/(17915904*epsilon**3) - 49/(279936*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","33052":"-7579/(322486272*epsilon**2) + 2003/(17915904*epsilon**3) - 49/(279936*epsilon**4) + 11/(93312*epsilon**5) - 1/(31104*epsilon**6)","33053":"-103895/(2579890176*epsilon**2) + 3677/(35831808*epsilon**3) - 427/(4478976*epsilon**4) + 31/(746496*epsilon**5) - 1/(124416*epsilon**6)","33054":"-103895/(2579890176*epsilon**2) + 3677/(35831808*epsilon**3) - 427/(4478976*epsilon**4) + 31/(746496*epsilon**5) - 1/(124416*epsilon**6)","33055":"3971/(107495424*epsilon**2) - 199/(995328*epsilon**3) + 113/(248832*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","33056":"3971/(107495424*epsilon**2) - 199/(995328*epsilon**3) + 113/(248832*epsilon**4) - 5/(10368*epsilon**5) + 1/(5184*epsilon**6)","33057":"11*f_3/(331776*epsilon**2) + 2629/(71663616*epsilon**2) - f_3/(27648*epsilon**3) - 1343/(8957952*epsilon**3) + 43/(186624*epsilon**4) - 41/(248832*epsilon**5) + 1/(20736*epsilon**6)","33058":"11*f_3/(331776*epsilon**2) + 2629/(71663616*epsilon**2) - f_3/(27648*epsilon**3) - 1343/(8957952*epsilon**3) + 43/(186624*epsilon**4) - 41/(248832*epsilon**5) + 1/(20736*epsilon**6)","33059":"3445/(161243136*epsilon**3) - 2105/(26873856*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","33060":"3445/(161243136*epsilon**3) - 2105/(26873856*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","33061":"1001/(644972544*epsilon**2) - 5/(1990656*epsilon**3) - 13/(497664*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","33062":"1001/(644972544*epsilon**2) - 5/(1990656*epsilon**3) - 13/(497664*epsilon**4) + 11/(186624*epsilon**5) - 1/(31104*epsilon**6)","33063":"-11*f_3/(1990656*epsilon**2) + 4147/(644972544*epsilon**2) + f_3/(165888*epsilon**3) - 61/(8957952*epsilon**3) - 101/(8957952*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","33064":"-11*f_3/(1990656*epsilon**2) + 4147/(644972544*epsilon**2) + f_3/(165888*epsilon**3) - 61/(8957952*epsilon**3) - 101/(8957952*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","33065":"-29213/(3224862720*epsilon**2) + 1351/(33592320*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","33066":"-29213/(3224862720*epsilon**2) + 1351/(33592320*epsilon**3) - 3269/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","33067":"5137/(2579890176*epsilon**2) + 917/(143327232*epsilon**3) - 1325/(35831808*epsilon**4) + 145/(2985984*epsilon**5) - 5/(248832*epsilon**6)","33068":"5137/(2579890176*epsilon**2) + 917/(143327232*epsilon**3) - 1325/(35831808*epsilon**4) + 145/(2985984*epsilon**5) - 5/(248832*epsilon**6)","33069":"47225/(1289945088*epsilon**3) - 5735/(107495424*epsilon**4) + 85/(2985984*epsilon**5) - 5/(746496*epsilon**6)","33070":"47225/(1289945088*epsilon**3) - 5735/(107495424*epsilon**4) + 85/(2985984*epsilon**5) - 5/(746496*epsilon**6)","33071":"-1805/(53747712*epsilon**3) + 325/(2239488*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","33072":"-1805/(53747712*epsilon**3) + 325/(2239488*epsilon**4) - 95/(373248*epsilon**5) + 5/(31104*epsilon**6)","33073":"6659/(537477120*epsilon**2) - 6409/(89579520*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","33074":"6659/(537477120*epsilon**2) - 6409/(89579520*epsilon**3) + 331/(1866240*epsilon**4) - 13/(62208*epsilon**5) + 1/(10368*epsilon**6)","33075":"-5*f_3/(165888*epsilon**3) - 1195/(35831808*epsilon**3) + 895/(8957952*epsilon**4) - 25/(248832*epsilon**5) + 5/(124416*epsilon**6)","33076":"-5*f_3/(165888*epsilon**3) - 1195/(35831808*epsilon**3) + 895/(8957952*epsilon**4) - 25/(248832*epsilon**5) + 5/(124416*epsilon**6)","33077":"-455/(322486272*epsilon**3) + 5/(6718464*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","33078":"-455/(322486272*epsilon**3) + 5/(6718464*epsilon**4) + 55/(2239488*epsilon**5) - 5/(186624*epsilon**6)","33079":"5*f_3/(995328*epsilon**3) - 1885/(322486272*epsilon**3) - 5/(26873856*epsilon**4) + 5/(497664*epsilon**5) - 5/(746496*epsilon**6)","33080":"5*f_3/(995328*epsilon**3) - 1885/(322486272*epsilon**3) - 5/(26873856*epsilon**4) + 5/(497664*epsilon**5) - 5/(746496*epsilon**6)","33081":"3743/(3224862720*epsilon**2) - 101/(107495424*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","33082":"3743/(3224862720*epsilon**2) - 101/(107495424*epsilon**3) - 187/(22394880*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","33083":"-2335/(1289945088*epsilon**3) - 1675/(214990848*epsilon**4) + 25/(995328*epsilon**5) - 25/(1492992*epsilon**6)","33084":"-2335/(1289945088*epsilon**3) - 1675/(214990848*epsilon**4) + 25/(995328*epsilon**5) - 25/(1492992*epsilon**6)","33085":"-373/(644972544*epsilon**2) - 2171/(537477120*epsilon**3) - 133/(44789760*epsilon**4) + 1/(51840*epsilon**5) - 1/(77760*epsilon**6)","33086":"-373/(644972544*epsilon**2) - 2171/(537477120*epsilon**3) - 133/(44789760*epsilon**4) + 1/(51840*epsilon**5) - 1/(77760*epsilon**6)","33087":"11*f_3/(8640*epsilon**2) - f_5/(1152*epsilon**2) - pi**4/(345600*epsilon**2) - 757/(2985984*epsilon**2) - f_3/(1280*epsilon**3) + 1177/(995328*epsilon**3) - 473/(414720*epsilon**4) - 43/(34560*epsilon**5) + 1/(720*epsilon**6)","33088":"11*f_3/(8640*epsilon**2) - f_5/(1152*epsilon**2) - pi**4/(345600*epsilon**2) - 757/(2985984*epsilon**2) - f_3/(1280*epsilon**3) + 1177/(995328*epsilon**3) - 473/(414720*epsilon**4) - 43/(34560*epsilon**5) + 1/(720*epsilon**6)","33089":"-11*f_3/(55296*epsilon**2) + 3751/(17915904*epsilon**2) + f_3/(4608*epsilon**3) - 77/(165888*epsilon**3) + 1/(27648*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","33090":"-11*f_3/(55296*epsilon**2) + 3751/(17915904*epsilon**2) + f_3/(4608*epsilon**3) - 77/(165888*epsilon**3) + 1/(27648*epsilon**4) + 7/(13824*epsilon**5) - 1/(3456*epsilon**6)","33091":"5*f_3/(27648*epsilon**3) - 1705/(8957952*epsilon**3) + 5/(23328*epsilon**4) + 25/(124416*epsilon**5) - 5/(20736*epsilon**6)","33092":"5*f_3/(27648*epsilon**3) - 1705/(8957952*epsilon**3) + 5/(23328*epsilon**4) + 25/(124416*epsilon**5) - 5/(20736*epsilon**6)","33093":"-f_3/(6144*epsilon**2) - 199/(1866240*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(11520*epsilon**3) - 125/(746496*epsilon**3) + 599/(2488320*epsilon**4) + 41/(103680*epsilon**5) - 7/(17280*epsilon**6)","33094":"-f_3/(6144*epsilon**2) - 199/(1866240*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(11520*epsilon**3) - 125/(746496*epsilon**3) + 599/(2488320*epsilon**4) + 41/(103680*epsilon**5) - 7/(17280*epsilon**6)","33095":"-91*f_3/(276480*epsilon**2) + pi**4/(2764800*epsilon**2) + 16315/(35831808*epsilon**2) + f_3/(23040*epsilon**3) - 8807/(29859840*epsilon**3) - 119/(497664*epsilon**4) + 79/(207360*epsilon**5) - 1/(5760*epsilon**6)","33096":"-91*f_3/(276480*epsilon**2) + pi**4/(2764800*epsilon**2) + 16315/(35831808*epsilon**2) + f_3/(23040*epsilon**3) - 8807/(29859840*epsilon**3) - 119/(497664*epsilon**4) + 79/(207360*epsilon**5) - 1/(5760*epsilon**6)","33097":"-13*f_3/(69120*epsilon**2) + pi**4/(1382400*epsilon**2) + 44819/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 9131/(29859840*epsilon**3) - 487/(2488320*epsilon**4) + 79/(207360*epsilon**5) - 1/(5760*epsilon**6)","33098":"-13*f_3/(69120*epsilon**2) + pi**4/(1382400*epsilon**2) + 44819/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 9131/(29859840*epsilon**3) - 487/(2488320*epsilon**4) + 79/(207360*epsilon**5) - 1/(5760*epsilon**6)","33099":"-13*f_3/(69120*epsilon**2) + pi**4/(1382400*epsilon**2) + 44819/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 9131/(29859840*epsilon**3) - 487/(2488320*epsilon**4) + 79/(207360*epsilon**5) - 1/(5760*epsilon**6)","33100":"-13*f_3/(69120*epsilon**2) + pi**4/(1382400*epsilon**2) + 44819/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 9131/(29859840*epsilon**3) - 487/(2488320*epsilon**4) + 79/(207360*epsilon**5) - 1/(5760*epsilon**6)","33101":"119*f_3/(138240*epsilon**2) - 7*pi**4/(1382400*epsilon**2) - 859/(1990656*epsilon**2) + f_3/(3840*epsilon**3) + 937/(1658880*epsilon**3) + 1/(27648*epsilon**4) - 17/(11520*epsilon**5) + 1/(960*epsilon**6)","33102":"119*f_3/(138240*epsilon**2) - 7*pi**4/(1382400*epsilon**2) - 859/(1990656*epsilon**2) + f_3/(3840*epsilon**3) + 937/(1658880*epsilon**3) + 1/(27648*epsilon**4) - 17/(11520*epsilon**5) + 1/(960*epsilon**6)","33103":"-119*f_3/(138240*epsilon**2) - 17*pi**4/(1382400*epsilon**2) + 21901/(9953280*epsilon**2) + f_3/(3840*epsilon**3) + 937/(1658880*epsilon**3) - 67/(138240*epsilon**4) - 17/(11520*epsilon**5) + 1/(960*epsilon**6)","33104":"-119*f_3/(138240*epsilon**2) - 17*pi**4/(1382400*epsilon**2) + 21901/(9953280*epsilon**2) + f_3/(3840*epsilon**3) + 937/(1658880*epsilon**3) - 67/(138240*epsilon**4) - 17/(11520*epsilon**5) + 1/(960*epsilon**6)","33105":"119*f_3/(138240*epsilon**2) - 7*pi**4/(1382400*epsilon**2) - 859/(1990656*epsilon**2) + f_3/(3840*epsilon**3) + 937/(1658880*epsilon**3) + 1/(27648*epsilon**4) - 17/(11520*epsilon**5) + 1/(960*epsilon**6)","33106":"119*f_3/(138240*epsilon**2) - 7*pi**4/(1382400*epsilon**2) - 859/(1990656*epsilon**2) + f_3/(3840*epsilon**3) + 937/(1658880*epsilon**3) + 1/(27648*epsilon**4) - 17/(11520*epsilon**5) + 1/(960*epsilon**6)","33107":"809*f_3/(414720*epsilon**2) + f_5/(1280*epsilon**2) - 11281/(3317760*epsilon**2) + 23*pi**4/(4147200*epsilon**2) + f_3/(1920*epsilon**3) - pi**4/(115200*epsilon**3) + 307/(165888*epsilon**3) - f_3/(960*epsilon**4) + 139/(69120*epsilon**4) - 7/(5760*epsilon**5)","33108":"809*f_3/(414720*epsilon**2) + f_5/(1280*epsilon**2) - 11281/(3317760*epsilon**2) + 23*pi**4/(4147200*epsilon**2) + f_3/(1920*epsilon**3) - pi**4/(115200*epsilon**3) + 307/(165888*epsilon**3) - f_3/(960*epsilon**4) + 139/(69120*epsilon**4) - 7/(5760*epsilon**5)","33109":"13*f_3/(276480*epsilon**2) - 75707/(358318080*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(23040*epsilon**3) - 463/(7464960*epsilon**3) + 5/(41472*epsilon**4) + 19/(103680*epsilon**5) - 1/(5760*epsilon**6)","33110":"13*f_3/(276480*epsilon**2) - 75707/(358318080*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(23040*epsilon**3) - 463/(7464960*epsilon**3) + 5/(41472*epsilon**4) + 19/(103680*epsilon**5) - 1/(5760*epsilon**6)","33111":"-49*f_3/(414720*epsilon**2) + pi**4/(8294400*epsilon**2) + 25939/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6113/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","33112":"-49*f_3/(414720*epsilon**2) + pi**4/(8294400*epsilon**2) + 25939/(179159040*epsilon**2) + f_3/(11520*epsilon**3) - 6113/(14929920*epsilon**3) + 151/(829440*epsilon**4) + 1/(1728*epsilon**5) - 1/(1920*epsilon**6)","33113":"-f_3/(6144*epsilon**2) - 199/(1866240*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(11520*epsilon**3) - 125/(746496*epsilon**3) + 599/(2488320*epsilon**4) + 41/(103680*epsilon**5) - 7/(17280*epsilon**6)","33114":"-f_3/(6144*epsilon**2) - 199/(1866240*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(11520*epsilon**3) - 125/(746496*epsilon**3) + 599/(2488320*epsilon**4) + 41/(103680*epsilon**5) - 7/(17280*epsilon**6)","33115":"-12155/(429981696*epsilon**2) + 3013/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","33116":"-12155/(429981696*epsilon**2) + 3013/(71663616*epsilon**3) + 203/(1990656*epsilon**4) - 13/(55296*epsilon**5) + 5/(41472*epsilon**6)","33117":"f_3/(207360*epsilon**2) - 90767/(537477120*epsilon**2) + 527/(5971968*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","33118":"f_3/(207360*epsilon**2) - 90767/(537477120*epsilon**2) + 527/(5971968*epsilon**3) + 2887/(14929920*epsilon**4) - 49/(207360*epsilon**5) + 1/(11520*epsilon**6)","33119":"f_3/(10240*epsilon**2) + pi**4/(2764800*epsilon**2) + 21329/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 1991/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","33120":"f_3/(10240*epsilon**2) + pi**4/(2764800*epsilon**2) + 21329/(89579520*epsilon**2) - f_3/(5760*epsilon**3) - 1991/(14929920*epsilon**3) - 199/(497664*epsilon**4) + 91/(103680*epsilon**5) - 1/(1920*epsilon**6)","33121":"5525/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","33122":"5525/(214990848*epsilon**3) - 365/(35831808*epsilon**4) - 155/(1492992*epsilon**5) + 25/(248832*epsilon**6)","33123":"-5*f_3/(331776*epsilon**2) - pi**4/(16588800*epsilon**2) + 163/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 5/(5971968*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","33124":"-5*f_3/(331776*epsilon**2) - pi**4/(16588800*epsilon**2) + 163/(39813120*epsilon**2) + f_3/(34560*epsilon**3) + 5/(5971968*epsilon**3) + 43/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","33125":"f_3/(207360*epsilon**2) + 587/(67184640*epsilon**2) + 779/(17915904*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","33126":"f_3/(207360*epsilon**2) + 587/(67184640*epsilon**2) + 779/(17915904*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","33127":"f_3/(829440*epsilon**2) + 3643/(537477120*epsilon**2) + 4057/(89579520*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","33128":"f_3/(829440*epsilon**2) + 3643/(537477120*epsilon**2) + 4057/(89579520*epsilon**3) - 31/(1492992*epsilon**4) - 29/(311040*epsilon**5) + 1/(12960*epsilon**6)","33129":"7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 1967/(89579520*epsilon**2) + f_3/(69120*epsilon**3) + 341/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","33130":"7*f_3/(1658880*epsilon**2) - pi**4/(5529600*epsilon**2) + 1967/(89579520*epsilon**2) + f_3/(69120*epsilon**3) + 341/(9953280*epsilon**3) - 323/(14929920*epsilon**4) - 13/(155520*epsilon**5) + 7/(103680*epsilon**6)","33131":"-17*f_3/(1658880*epsilon**2) + pi**4/(16588800*epsilon**2) + 4291/(537477120*epsilon**2) + f_3/(138240*epsilon**3) - 1939/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","33132":"-17*f_3/(1658880*epsilon**2) + pi**4/(16588800*epsilon**2) + 4291/(537477120*epsilon**2) + f_3/(138240*epsilon**3) - 1939/(44789760*epsilon**3) + 2953/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","33133":"-f_3/(103680*epsilon**2) + 2257/(537477120*epsilon**2) - 713/(22394880*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","33134":"-f_3/(103680*epsilon**2) + 2257/(537477120*epsilon**2) - 713/(22394880*epsilon**3) + 2737/(29859840*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","33135":"-f_3/(103680*epsilon**2) + 5867/(268738560*epsilon**2) - 113/(5598720*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","33136":"-f_3/(103680*epsilon**2) + 5867/(268738560*epsilon**2) - 113/(5598720*epsilon**3) + 461/(5971968*epsilon**4) - 13/(155520*epsilon**5) + 7/(207360*epsilon**6)","33137":"17*f_3/(165888*epsilon**2) + pi**4/(8294400*epsilon**2) + 407/(14929920*epsilon**2) - f_3/(7680*epsilon**3) + 1103/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33138":"17*f_3/(165888*epsilon**2) + pi**4/(8294400*epsilon**2) + 407/(14929920*epsilon**2) - f_3/(7680*epsilon**3) + 1103/(7464960*epsilon**3) - 1273/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33139":"-7*f_3/(829440*epsilon**2) - 1903/(14929920*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1021/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33140":"-7*f_3/(829440*epsilon**2) - 1903/(14929920*epsilon**2) + pi**4/(921600*epsilon**2) - f_3/(69120*epsilon**3) - 1021/(7464960*epsilon**3) + 23/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33141":"19*f_3/(829440*epsilon**2) - 1133/(7464960*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 157/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33142":"19*f_3/(829440*epsilon**2) - 1133/(7464960*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) - 157/(7464960*epsilon**3) - 409/(4976640*epsilon**4) + 17/(51840*epsilon**5) - 7/(34560*epsilon**6)","33143":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 1981/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","33144":"443*f_3/(4976640*epsilon**2) - 11*f_5/(138240*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 1981/(59719680*epsilon**2) - 77*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(155520*epsilon**3) + f_3/(2880*epsilon**4) - 7/(11520*epsilon**4) + 1/(3840*epsilon**5)","33145":"f_3/(122880*epsilon**2) + pi**4/(33177600*epsilon**2) + 23/(3359232*epsilon**2) - f_3/(69120*epsilon**3) - 29/(17915904*epsilon**3) + 247/(9953280*epsilon**4) - 7/(103680*epsilon**5) + 11/(207360*epsilon**6)","33146":"f_3/(122880*epsilon**2) + pi**4/(33177600*epsilon**2) + 23/(3359232*epsilon**2) - f_3/(69120*epsilon**3) - 29/(17915904*epsilon**3) + 247/(9953280*epsilon**4) - 7/(103680*epsilon**5) + 11/(207360*epsilon**6)","33147":"-31*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 25/(23887872*epsilon**2) + f_3/(34560*epsilon**3) + 103/(29859840*epsilon**3) + 79/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","33148":"-31*f_3/(1658880*epsilon**2) - pi**4/(16588800*epsilon**2) - 25/(23887872*epsilon**2) + f_3/(34560*epsilon**3) + 103/(29859840*epsilon**3) + 79/(14929920*epsilon**4) - 59/(622080*epsilon**5) + 1/(11520*epsilon**6)","33149":"847/(644972544*epsilon**2) - 11/(11943936*epsilon**3) - 7/(497664*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","33150":"847/(644972544*epsilon**2) - 11/(11943936*epsilon**3) - 7/(497664*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","33151":"27677/(3224862720*epsilon**2) - 209/(67184640*epsilon**3) - 3997/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","33152":"27677/(3224862720*epsilon**2) - 209/(67184640*epsilon**3) - 3997/(89579520*epsilon**4) + 11/(186624*epsilon**5) - 1/(41472*epsilon**6)","33153":"-f_3/(82944*epsilon**2) - 37/(2799360*epsilon**2) + f_3/(27648*epsilon**3) - 47/(11943936*epsilon**3) + 1387/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","33154":"-f_3/(82944*epsilon**2) - 37/(2799360*epsilon**2) + f_3/(27648*epsilon**3) - 47/(11943936*epsilon**3) + 1387/(14929920*epsilon**4) - 53/(248832*epsilon**5) + 1/(6912*epsilon**6)","33155":"-385/(322486272*epsilon**3) - 25/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","33156":"-385/(322486272*epsilon**3) - 25/(53747712*epsilon**4) + 55/(4478976*epsilon**5) - 5/(373248*epsilon**6)","33157":"f_3/(497664*epsilon**2) - 101/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 271/(358318080*epsilon**3) - 19/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","33158":"f_3/(497664*epsilon**2) - 101/(537477120*epsilon**2) - f_3/(165888*epsilon**3) + 271/(358318080*epsilon**3) - 19/(29859840*epsilon**4) + 11/(497664*epsilon**5) - 1/(41472*epsilon**6)","33159":"-2503/(3224862720*epsilon**2) - 289/(537477120*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","33160":"-2503/(3224862720*epsilon**2) - 289/(537477120*epsilon**3) - 49/(5598720*epsilon**4) + 1/(41472*epsilon**5) - 1/(62208*epsilon**6)","33161":"37*f_3/(19906560*epsilon**2) - 3023/(4299816960*epsilon**2) + pi**4/(199065600*epsilon**2) - f_3/(414720*epsilon**3) + 191/(358318080*epsilon**3) - 221/(59719680*epsilon**4) + 1/(92160*epsilon**5) - 1/(138240*epsilon**6)","33162":"37*f_3/(19906560*epsilon**2) - 3023/(4299816960*epsilon**2) + pi**4/(199065600*epsilon**2) - f_3/(414720*epsilon**3) + 191/(358318080*epsilon**3) - 221/(59719680*epsilon**4) + 1/(92160*epsilon**5) - 1/(138240*epsilon**6)","33163":"2807*f_3/(2488320*epsilon**2) + 11*f_5/(23040*epsilon**2) - 1019/(552960*epsilon**2) - 11*pi**4/(8294400*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + 517/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 29/(51840*epsilon**4) + 1/(8640*epsilon**5)","33164":"2807*f_3/(2488320*epsilon**2) + 11*f_5/(23040*epsilon**2) - 1019/(552960*epsilon**2) - 11*pi**4/(8294400*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + 517/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 29/(51840*epsilon**4) + 1/(8640*epsilon**5)","33165":"2303*f_3/(4976640*epsilon**2) + 23*f_5/(138240*epsilon**2) - 163/(221184*epsilon**2) - 11*pi**4/(16588800*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(1036800*epsilon**3) + 463/(622080*epsilon**3) + f_3/(8640*epsilon**4) - 29/(103680*epsilon**4) + 1/(17280*epsilon**5)","33166":"2303*f_3/(4976640*epsilon**2) + 23*f_5/(138240*epsilon**2) - 163/(221184*epsilon**2) - 11*pi**4/(16588800*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(1036800*epsilon**3) + 463/(622080*epsilon**3) + f_3/(8640*epsilon**4) - 29/(103680*epsilon**4) + 1/(17280*epsilon**5)","33167":"-127*f_3/(82944*epsilon**2) - 13*f_5/(11520*epsilon**2) + 29*pi**4/(4147200*epsilon**2) + 6047/(2488320*epsilon**2) + f_3/(240*epsilon**3) - 193/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 7/(2880*epsilon**4) - 1/(1440*epsilon**5)","33168":"-127*f_3/(82944*epsilon**2) - 13*f_5/(11520*epsilon**2) + 29*pi**4/(4147200*epsilon**2) + 6047/(2488320*epsilon**2) + f_3/(240*epsilon**3) - 193/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 7/(2880*epsilon**4) - 1/(1440*epsilon**5)","33169":"-1859*f_3/(829440*epsilon**2) - 11*f_5/(7680*epsilon**2) + 29*pi**4/(8294400*epsilon**2) + 17387/(4976640*epsilon**2) + f_3/(480*epsilon**3) - 301/(103680*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 7/(5760*epsilon**4) - 1/(2880*epsilon**5)","33170":"-1859*f_3/(829440*epsilon**2) - 11*f_5/(7680*epsilon**2) + 29*pi**4/(8294400*epsilon**2) + 17387/(4976640*epsilon**2) + f_3/(480*epsilon**3) - 301/(103680*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 7/(5760*epsilon**4) - 1/(2880*epsilon**5)","33171":"f_3**2/(960*epsilon**2) - 217*f_3/(46080*epsilon**2) - pi**4/(276480*epsilon**2) + 7493/(1658880*epsilon**2) + f_3/(288*epsilon**3) - 43/(11520*epsilon**3) + 1/(1440*epsilon**4)","33172":"f_3**2/(960*epsilon**2) - 217*f_3/(46080*epsilon**2) - pi**4/(276480*epsilon**2) + 7493/(1658880*epsilon**2) + f_3/(288*epsilon**3) - 43/(11520*epsilon**3) + 1/(1440*epsilon**4)","33173":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 3697/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33174":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 3697/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33175":"49*f_3/(207360*epsilon**2) - f_5/(6912*epsilon**2) - pi**4/(497664*epsilon**2) + 53/(311040*epsilon**2) - f_3/(1536*epsilon**3) + pi**4/(414720*epsilon**3) + 35/(124416*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33176":"49*f_3/(207360*epsilon**2) - f_5/(6912*epsilon**2) - pi**4/(497664*epsilon**2) + 53/(311040*epsilon**2) - f_3/(1536*epsilon**3) + pi**4/(414720*epsilon**3) + 35/(124416*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33177":"-2461*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 71*pi**4/(149299200*epsilon**2) + 34199/(179159040*epsilon**2) + 71*f_3/(1244160*epsilon**3) - 7787/(29859840*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 13/(77760*epsilon**4) - 11/(207360*epsilon**5)","33178":"-2461*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 71*pi**4/(149299200*epsilon**2) + 34199/(179159040*epsilon**2) + 71*f_3/(1244160*epsilon**3) - 7787/(29859840*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 13/(77760*epsilon**4) - 11/(207360*epsilon**5)","33179":"-2623*f_3/(7464960*epsilon**2) - 7*f_5/(207360*epsilon**2) + 71*pi**4/(74649600*epsilon**2) + 1301/(1866240*epsilon**2) + 71*f_3/(622080*epsilon**3) - 253/(373248*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 71/(311040*epsilon**4) - 1/(25920*epsilon**5)","33180":"-2623*f_3/(7464960*epsilon**2) - 7*f_5/(207360*epsilon**2) + 71*pi**4/(74649600*epsilon**2) + 1301/(1866240*epsilon**2) + 71*f_3/(622080*epsilon**3) - 253/(373248*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 71/(311040*epsilon**4) - 1/(25920*epsilon**5)","33181":"937*f_3/(2488320*epsilon**2) + 7*f_5/(69120*epsilon**2) - 25033/(59719680*epsilon**2) - 43*pi**4/(24883200*epsilon**2) - 43*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2879/(4976640*epsilon**3) + f_3/(17280*epsilon**4) - 31/(51840*epsilon**4) + 11/(34560*epsilon**5)","33182":"937*f_3/(2488320*epsilon**2) + 7*f_5/(69120*epsilon**2) - 25033/(59719680*epsilon**2) - 43*pi**4/(24883200*epsilon**2) - 43*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2879/(4976640*epsilon**3) + f_3/(17280*epsilon**4) - 31/(51840*epsilon**4) + 11/(34560*epsilon**5)","33183":"721*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3785/(2985984*epsilon**2) - 43*pi**4/(12441600*epsilon**2) - 43*f_3/(103680*epsilon**3) + pi**4/(1036800*epsilon**3) + 119/(77760*epsilon**3) + f_3/(8640*epsilon**4) - 43/(51840*epsilon**4) + 1/(4320*epsilon**5)","33184":"721*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3785/(2985984*epsilon**2) - 43*pi**4/(12441600*epsilon**2) - 43*f_3/(103680*epsilon**3) + pi**4/(1036800*epsilon**3) + 119/(77760*epsilon**3) + f_3/(8640*epsilon**4) - 43/(51840*epsilon**4) + 1/(4320*epsilon**5)","33185":"-229*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 1939/(119439360*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 197/(9953280*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 19/(311040*epsilon**4) - 11/(207360*epsilon**5)","33186":"-229*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 1939/(119439360*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 197/(9953280*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 19/(311040*epsilon**4) - 11/(207360*epsilon**5)","33187":"-13*f_3/(7464960*epsilon**2) - 7*f_5/(207360*epsilon**2) + 1577/(89579520*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 61/(933120*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 1/(11520*epsilon**4) - 1/(25920*epsilon**5)","33188":"-13*f_3/(7464960*epsilon**2) - 7*f_5/(207360*epsilon**2) + 1577/(89579520*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 61/(933120*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 1/(11520*epsilon**4) - 1/(25920*epsilon**5)","33189":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 389/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33190":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 389/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33191":"-103*f_3/(14929920*epsilon**2) + f_5/(138240*epsilon**2) - 473/(35831808*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 17/(933120*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 1/(23040*epsilon**4) - 1/(51840*epsilon**5)","33192":"-103*f_3/(14929920*epsilon**2) + f_5/(138240*epsilon**2) - 473/(35831808*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 17/(933120*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 1/(23040*epsilon**4) - 1/(51840*epsilon**5)","33193":"137*f_3/(414720*epsilon**2) - 23*f_5/(23040*epsilon**2) + 13*pi**4/(4147200*epsilon**2) + 4159/(9953280*epsilon**2) + f_3/(720*epsilon**3) - 25/(41472*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(1152*epsilon**4) - 1/(2880*epsilon**5)","33194":"137*f_3/(414720*epsilon**2) - 23*f_5/(23040*epsilon**2) + 13*pi**4/(4147200*epsilon**2) + 4159/(9953280*epsilon**2) + f_3/(720*epsilon**3) - 25/(41472*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(1152*epsilon**4) - 1/(2880*epsilon**5)","33195":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 4993/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33196":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 4993/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33197":"17*f_3/(103680*epsilon**2) - f_5/(3456*epsilon**2) - pi**4/(497664*epsilon**2) + 937/(2488320*epsilon**2) - f_3/(1536*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(414720*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33198":"17*f_3/(103680*epsilon**2) - f_5/(3456*epsilon**2) - pi**4/(497664*epsilon**2) + 937/(2488320*epsilon**2) - f_3/(1536*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(414720*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33199":"-89*f_3/(5971968*epsilon**2) - 7*f_5/(829440*epsilon**2) + pi**4/(11059200*epsilon**2) + 3259/(238878720*epsilon**2) + f_3/(92160*epsilon**3) - 49/(3981312*epsilon**3) - pi**4/(24883200*epsilon**3) - f_3/(207360*epsilon**4) + 19/(622080*epsilon**4) - 11/(414720*epsilon**5)","33200":"-89*f_3/(5971968*epsilon**2) - 7*f_5/(829440*epsilon**2) + pi**4/(11059200*epsilon**2) + 3259/(238878720*epsilon**2) + f_3/(92160*epsilon**3) - 49/(3981312*epsilon**3) - pi**4/(24883200*epsilon**3) - f_3/(207360*epsilon**4) + 19/(622080*epsilon**4) - 11/(414720*epsilon**5)","33201":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 281/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33202":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 281/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33203":"-103*f_3/(14929920*epsilon**2) + f_5/(138240*epsilon**2) - 473/(35831808*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 17/(933120*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 1/(23040*epsilon**4) - 1/(51840*epsilon**5)","33204":"-103*f_3/(14929920*epsilon**2) + f_5/(138240*epsilon**2) - 473/(35831808*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 17/(933120*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 1/(23040*epsilon**4) - 1/(51840*epsilon**5)","33205":"-13*f_3/(14929920*epsilon**2) + f_5/(51840*epsilon**2) - 6307/(179159040*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - pi**4/(12441600*epsilon**3) - 7/(1866240*epsilon**3) - f_3/(103680*epsilon**4) + 1/(23040*epsilon**4) - 1/(51840*epsilon**5)","33206":"-13*f_3/(14929920*epsilon**2) + f_5/(51840*epsilon**2) - 6307/(179159040*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - pi**4/(12441600*epsilon**3) - 7/(1866240*epsilon**3) - f_3/(103680*epsilon**4) + 1/(23040*epsilon**4) - 1/(51840*epsilon**5)","33207":"-593*f_3/(414720*epsilon**2) + f_5/(5760*epsilon**2) + 23*pi**4/(4147200*epsilon**2) + 5843/(9953280*epsilon**2) + 13*f_3/(5760*epsilon**3) - pi**4/(86400*epsilon**3) - 823/(829440*epsilon**3) - f_3/(720*epsilon**4) + 53/(23040*epsilon**4) - 7/(5760*epsilon**5)","33208":"-593*f_3/(414720*epsilon**2) + f_5/(5760*epsilon**2) + 23*pi**4/(4147200*epsilon**2) + 5843/(9953280*epsilon**2) + 13*f_3/(5760*epsilon**3) - pi**4/(86400*epsilon**3) - 823/(829440*epsilon**3) - f_3/(720*epsilon**4) + 53/(23040*epsilon**4) - 7/(5760*epsilon**5)","33209":"f_3/(23040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 2839/(59719680*epsilon**2) - 11*f_3/(46080*epsilon**3) + 449/(9953280*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 67/(138240*epsilon**4) + 29/(69120*epsilon**5)","33210":"f_3/(23040*epsilon**2) - 11*pi**4/(12441600*epsilon**2) + 2839/(59719680*epsilon**2) - 11*f_3/(46080*epsilon**3) + 449/(9953280*epsilon**3) + pi**4/(829440*epsilon**3) + f_3/(6912*epsilon**4) - 67/(138240*epsilon**4) + 29/(69120*epsilon**5)","33211":"f_3/(2560*epsilon**2) - 2417/(5971968*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 19*f_3/(23040*epsilon**3) + pi**4/(414720*epsilon**3) + 9/(10240*epsilon**3) + f_3/(3456*epsilon**4) - 67/(69120*epsilon**4) + 7/(17280*epsilon**5)","33212":"f_3/(2560*epsilon**2) - 2417/(5971968*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - 19*f_3/(23040*epsilon**3) + pi**4/(414720*epsilon**3) + 9/(10240*epsilon**3) + f_3/(3456*epsilon**4) - 67/(69120*epsilon**4) + 7/(17280*epsilon**5)","33213":"55*f_3/(124416*epsilon**2) - 11/(20736*epsilon**2) - 7*f_3/(6912*epsilon**3) + 103/(82944*epsilon**3) + f_3/(1728*epsilon**4) - 41/(41472*epsilon**4) + 1/(3456*epsilon**5)","33214":"55*f_3/(124416*epsilon**2) - 11/(20736*epsilon**2) - 7*f_3/(6912*epsilon**3) + 103/(82944*epsilon**3) + f_3/(1728*epsilon**4) - 41/(41472*epsilon**4) + 1/(3456*epsilon**5)","33215":"-11*f_3/(221184*epsilon**2) + 11*pi**4/(59719680*epsilon**2) + 2431/(47775744*epsilon**2) + 19*f_3/(248832*epsilon**3) - 617/(3981312*epsilon**3) - pi**4/(4976640*epsilon**3) - f_3/(41472*epsilon**4) + 185/(995328*epsilon**4) - 7/(82944*epsilon**5)","33216":"-11*f_3/(221184*epsilon**2) + 11*pi**4/(59719680*epsilon**2) + 2431/(47775744*epsilon**2) + 19*f_3/(248832*epsilon**3) - 617/(3981312*epsilon**3) - pi**4/(4976640*epsilon**3) - f_3/(41472*epsilon**4) + 185/(995328*epsilon**4) - 7/(82944*epsilon**5)","33217":"-11*f_3/(110592*epsilon**2) + 11*pi**4/(29859840*epsilon**2) + 1397/(8957952*epsilon**2) + 19*f_3/(124416*epsilon**3) - 551/(1492992*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 19/(62208*epsilon**4) - 1/(10368*epsilon**5)","33218":"-11*f_3/(110592*epsilon**2) + 11*pi**4/(29859840*epsilon**2) + 1397/(8957952*epsilon**2) + 19*f_3/(124416*epsilon**3) - 551/(1492992*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 19/(62208*epsilon**4) - 1/(10368*epsilon**5)","33219":"-25*f_3/(62208*epsilon**3) + 5/(10368*epsilon**3) + 5*f_3/(10368*epsilon**4) - 25/(41472*epsilon**4) + 5/(20736*epsilon**5)","33220":"-25*f_3/(62208*epsilon**3) + 5/(10368*epsilon**3) + 5*f_3/(10368*epsilon**4) - 25/(41472*epsilon**4) + 5/(20736*epsilon**5)","33221":"5*f_3/(110592*epsilon**3) - 1105/(23887872*epsilon**3) - pi**4/(5971968*epsilon**3) - 5*f_3/(248832*epsilon**4) + 5/(55296*epsilon**4) - 35/(497664*epsilon**5)","33222":"5*f_3/(110592*epsilon**3) - 1105/(23887872*epsilon**3) - pi**4/(5971968*epsilon**3) - 5*f_3/(248832*epsilon**4) + 5/(55296*epsilon**4) - 35/(497664*epsilon**5)","33223":"5*f_3/(55296*epsilon**3) - 635/(4478976*epsilon**3) - pi**4/(2985984*epsilon**3) - 5*f_3/(124416*epsilon**4) + 5/(27648*epsilon**4) - 5/(62208*epsilon**5)","33224":"5*f_3/(55296*epsilon**3) - 635/(4478976*epsilon**3) - pi**4/(2985984*epsilon**3) - 5*f_3/(124416*epsilon**4) + 5/(27648*epsilon**4) - 5/(62208*epsilon**5)","33225":"-151*f_3/(184320*epsilon**2) - 7*f_5/(46080*epsilon**2) - 11*pi**4/(16588800*epsilon**2) + 3295/(1990656*epsilon**2) + 41*f_3/(34560*epsilon**3) - 523/(184320*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(720*epsilon**4) + 67/(27648*epsilon**4) - 13/(11520*epsilon**5)","33226":"-151*f_3/(184320*epsilon**2) - 7*f_5/(46080*epsilon**2) - 11*pi**4/(16588800*epsilon**2) + 3295/(1990656*epsilon**2) + 41*f_3/(34560*epsilon**3) - 523/(184320*epsilon**3) + pi**4/(345600*epsilon**3) - f_3/(720*epsilon**4) + 67/(27648*epsilon**4) - 13/(11520*epsilon**5)","33227":"77*f_3/(497664*epsilon**2) - 77/(294912*epsilon**2) - f_3/(2304*epsilon**3) + 3/(4096*epsilon**3) + f_3/(3456*epsilon**4) - 17/(20736*epsilon**4) + 5/(13824*epsilon**5)","33228":"77*f_3/(497664*epsilon**2) - 77/(294912*epsilon**2) - f_3/(2304*epsilon**3) + 3/(4096*epsilon**3) + f_3/(3456*epsilon**4) - 17/(20736*epsilon**4) + 5/(13824*epsilon**5)","33229":"-35*f_3/(248832*epsilon**3) + 35/(147456*epsilon**3) + 5*f_3/(20736*epsilon**4) - 5/(12288*epsilon**4) + 25/(82944*epsilon**5)","33230":"-35*f_3/(248832*epsilon**3) + 35/(147456*epsilon**3) + 5*f_3/(20736*epsilon**4) - 5/(12288*epsilon**4) + 25/(82944*epsilon**5)","33231":"47*f_3/(311040*epsilon**2) - 239/(737280*epsilon**2) - pi**4/(4147200*epsilon**2) - 61*f_3/(207360*epsilon**3) + 553/(829440*epsilon**3) + f_3/(3456*epsilon**4) - 29/(41472*epsilon**4) + 11/(34560*epsilon**5)","33232":"47*f_3/(311040*epsilon**2) - 239/(737280*epsilon**2) - pi**4/(4147200*epsilon**2) - 61*f_3/(207360*epsilon**3) + 553/(829440*epsilon**3) + f_3/(3456*epsilon**4) - 29/(41472*epsilon**4) + 11/(34560*epsilon**5)","33233":"529*f_3/(829440*epsilon**2) + 7*f_5/(23040*epsilon**2) - 3167/(1990656*epsilon**2) + 41*pi**4/(8294400*epsilon**2) + f_3/(1920*epsilon**3) - pi**4/(172800*epsilon**3) + 49/(92160*epsilon**3) - f_3/(1440*epsilon**4) + 29/(13824*epsilon**4) - 1/(640*epsilon**5)","33234":"529*f_3/(829440*epsilon**2) + 7*f_5/(23040*epsilon**2) - 3167/(1990656*epsilon**2) + 41*pi**4/(8294400*epsilon**2) + f_3/(1920*epsilon**3) - pi**4/(172800*epsilon**3) + 49/(92160*epsilon**3) - f_3/(1440*epsilon**4) + 29/(13824*epsilon**4) - 1/(640*epsilon**5)","33235":"779*f_3/(9953280*epsilon**2) - 7*f_5/(276480*epsilon**2) - pi**4/(2211840*epsilon**2) - 1343/(39813120*epsilon**2) - 5*f_3/(41472*epsilon**3) + pi**4/(2073600*epsilon**3) + 493/(3317760*epsilon**3) + f_3/(17280*epsilon**4) - 209/(829440*epsilon**4) + 1/(7680*epsilon**5)","33236":"779*f_3/(9953280*epsilon**2) - 7*f_5/(276480*epsilon**2) - pi**4/(2211840*epsilon**2) - 1343/(39813120*epsilon**2) - 5*f_3/(41472*epsilon**3) + pi**4/(2073600*epsilon**3) + 493/(3317760*epsilon**3) + f_3/(17280*epsilon**4) - 209/(829440*epsilon**4) + 1/(7680*epsilon**5)","33237":"f_3**2/(1920*epsilon**2) - 83*f_3/(46080*epsilon**2) + pi**4/(1382400*epsilon**2) + 629/(414720*epsilon**2) + f_3/(720*epsilon**3) - 1/(576*epsilon**3) + 1/(1440*epsilon**4)","33238":"f_3**2/(1920*epsilon**2) - 83*f_3/(46080*epsilon**2) + pi**4/(1382400*epsilon**2) + 629/(414720*epsilon**2) + f_3/(720*epsilon**3) - 1/(576*epsilon**3) + 1/(1440*epsilon**4)","33239":"-23*f_3/(8957952*epsilon**2) + 161/(35831808*epsilon**2) + 11*f_3/(746496*epsilon**3) - 277/(8957952*epsilon**3) - f_3/(62208*epsilon**4) + 43/(746496*epsilon**4) - 1/(31104*epsilon**5)","33240":"-23*f_3/(8957952*epsilon**2) + 161/(35831808*epsilon**2) + 11*f_3/(746496*epsilon**3) - 277/(8957952*epsilon**3) - f_3/(62208*epsilon**4) + 43/(746496*epsilon**4) - 1/(31104*epsilon**5)","33241":"13*f_3/(4478976*epsilon**2) - 91/(17915904*epsilon**2) + 11*f_3/(373248*epsilon**3) - 205/(4478976*epsilon**3) - f_3/(31104*epsilon**4) + 43/(373248*epsilon**4) - 1/(15552*epsilon**5)","33242":"13*f_3/(4478976*epsilon**2) - 91/(17915904*epsilon**2) + 11*f_3/(373248*epsilon**3) - 205/(4478976*epsilon**3) - f_3/(31104*epsilon**4) + 43/(373248*epsilon**4) - 1/(15552*epsilon**5)","33243":"-103*f_3/(1119744*epsilon**2) + 721/(4478976*epsilon**2) + 11*f_3/(124416*epsilon**3) - 1517/(4478976*epsilon**3) - f_3/(31104*epsilon**4) + 29/(124416*epsilon**4) - 1/(15552*epsilon**5)","33244":"-103*f_3/(1119744*epsilon**2) + 721/(4478976*epsilon**2) + 11*f_3/(124416*epsilon**3) - 1517/(4478976*epsilon**3) - f_3/(31104*epsilon**4) + 29/(124416*epsilon**4) - 1/(15552*epsilon**5)","33245":"f_3**2/(3456*epsilon**2) - 7*f_3/(6912*epsilon**2) + 49/(55296*epsilon**2) + f_3/(864*epsilon**3) - 7/(3456*epsilon**3) + 1/(864*epsilon**4)","33246":"121*f_3/(746496*epsilon**2) - 847/(2985984*epsilon**2) - 19*f_3/(62208*epsilon**3) + 641/(746496*epsilon**3) + f_3/(5184*epsilon**4) - 59/(62208*epsilon**4) + 1/(2592*epsilon**5)","33247":"121*f_3/(746496*epsilon**2) - 847/(2985984*epsilon**2) - 19*f_3/(62208*epsilon**3) + 641/(746496*epsilon**3) + f_3/(5184*epsilon**4) - 59/(62208*epsilon**4) + 1/(2592*epsilon**5)","33248":"-5*f_3/(62208*epsilon**3) + 35/(248832*epsilon**3) + 5*f_3/(20736*epsilon**4) - 145/(248832*epsilon**4) + 5/(10368*epsilon**5)","33249":"-5*f_3/(62208*epsilon**3) + 35/(248832*epsilon**3) + 5*f_3/(20736*epsilon**4) - 145/(248832*epsilon**4) + 5/(10368*epsilon**5)","33250":"55*f_3/(1492992*epsilon**3) - 385/(5971968*epsilon**3) - 5*f_3/(124416*epsilon**4) + 215/(1492992*epsilon**4) - 5/(62208*epsilon**5)","33251":"55*f_3/(1492992*epsilon**3) - 385/(5971968*epsilon**3) - 5*f_3/(124416*epsilon**4) + 215/(1492992*epsilon**4) - 5/(62208*epsilon**5)","33252":"55*f_3/(1492992*epsilon**3) - 385/(5971968*epsilon**3) - 5*f_3/(124416*epsilon**4) + 215/(1492992*epsilon**4) - 5/(62208*epsilon**5)","33253":"55*f_3/(1492992*epsilon**3) - 385/(5971968*epsilon**3) - 5*f_3/(124416*epsilon**4) + 215/(1492992*epsilon**4) - 5/(62208*epsilon**5)","33254":"-35*f_3/(995328*epsilon**4) + 245/(3981312*epsilon**4) - 35/(497664*epsilon**5)","33255":"-35*f_3/(995328*epsilon**4) + 245/(3981312*epsilon**4) - 35/(497664*epsilon**5)","33256":"-203*f_3/(207360*epsilon**2) + f_5/(180*epsilon**2) - 14273/(2488320*epsilon**2) + 7*pi**4/(414720*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 19/(51840*epsilon**3) - f_3/(360*epsilon**4) + 1/(288*epsilon**4) - 1/(720*epsilon**5)","33257":"-203*f_3/(207360*epsilon**2) + f_5/(180*epsilon**2) - 14273/(2488320*epsilon**2) + 7*pi**4/(414720*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 19/(51840*epsilon**3) - f_3/(360*epsilon**4) + 1/(288*epsilon**4) - 1/(720*epsilon**5)","33258":"127*f_3/(829440*epsilon**2) - 43*f_5/(69120*epsilon**2) - 23*pi**4/(24883200*epsilon**2) + 3673/(7464960*epsilon**2) - 133*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2077/(4976640*epsilon**3) + 11*f_3/(17280*epsilon**4) - 61/(69120*epsilon**4) + 11/(34560*epsilon**5)","33259":"127*f_3/(829440*epsilon**2) - 43*f_5/(69120*epsilon**2) - 23*pi**4/(24883200*epsilon**2) + 3673/(7464960*epsilon**2) - 133*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2077/(4976640*epsilon**3) + 11*f_3/(17280*epsilon**4) - 61/(69120*epsilon**4) + 11/(34560*epsilon**5)","33260":"49*f_3/(207360*epsilon**2) - f_5/(6912*epsilon**2) - pi**4/(497664*epsilon**2) + 53/(311040*epsilon**2) - f_3/(1536*epsilon**3) + pi**4/(414720*epsilon**3) + 35/(124416*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33261":"49*f_3/(207360*epsilon**2) - f_5/(6912*epsilon**2) - pi**4/(497664*epsilon**2) + 53/(311040*epsilon**2) - f_3/(1536*epsilon**3) + pi**4/(414720*epsilon**3) + 35/(124416*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33262":"17*f_3/(103680*epsilon**2) - f_5/(3456*epsilon**2) - pi**4/(497664*epsilon**2) + 937/(2488320*epsilon**2) - f_3/(1536*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(414720*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33263":"17*f_3/(103680*epsilon**2) - f_5/(3456*epsilon**2) - pi**4/(497664*epsilon**2) + 937/(2488320*epsilon**2) - f_3/(1536*epsilon**3) + 67/(622080*epsilon**3) + pi**4/(414720*epsilon**3) + f_3/(3456*epsilon**4) - 19/(34560*epsilon**4) + 1/(4320*epsilon**5)","33264":"-181*f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 809/(368640*epsilon**2) + 77*f_3/(17280*epsilon**3) - 1373/(276480*epsilon**3) - f_3/(288*epsilon**4) + 31/(7680*epsilon**4) - 7/(5760*epsilon**5)","33265":"-181*f_3/(103680*epsilon**2) - pi**4/(691200*epsilon**2) + 809/(368640*epsilon**2) + 77*f_3/(17280*epsilon**3) - 1373/(276480*epsilon**3) - f_3/(288*epsilon**4) + 31/(7680*epsilon**4) - 7/(5760*epsilon**5)","33266":"55*f_3/(124416*epsilon**2) - 11/(20736*epsilon**2) - 7*f_3/(6912*epsilon**3) + 103/(82944*epsilon**3) + f_3/(1728*epsilon**4) - 41/(41472*epsilon**4) + 1/(3456*epsilon**5)","33267":"55*f_3/(124416*epsilon**2) - 11/(20736*epsilon**2) - 7*f_3/(6912*epsilon**3) + 103/(82944*epsilon**3) + f_3/(1728*epsilon**4) - 41/(41472*epsilon**4) + 1/(3456*epsilon**5)","33268":"-25*f_3/(62208*epsilon**3) + 5/(10368*epsilon**3) + 5*f_3/(10368*epsilon**4) - 25/(41472*epsilon**4) + 5/(20736*epsilon**5)","33269":"-25*f_3/(62208*epsilon**3) + 5/(10368*epsilon**3) + 5*f_3/(10368*epsilon**4) - 25/(41472*epsilon**4) + 5/(20736*epsilon**5)","33270":"127*f_3/(829440*epsilon**2) - 43*f_5/(69120*epsilon**2) - 23*pi**4/(24883200*epsilon**2) + 3673/(7464960*epsilon**2) - 133*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2077/(4976640*epsilon**3) + 11*f_3/(17280*epsilon**4) - 61/(69120*epsilon**4) + 11/(34560*epsilon**5)","33271":"127*f_3/(829440*epsilon**2) - 43*f_5/(69120*epsilon**2) - 23*pi**4/(24883200*epsilon**2) + 3673/(7464960*epsilon**2) - 133*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2077/(4976640*epsilon**3) + 11*f_3/(17280*epsilon**4) - 61/(69120*epsilon**4) + 11/(34560*epsilon**5)","33272":"-35*f_3/(1492992*epsilon**2) + f_5/(25920*epsilon**2) - 2033/(89579520*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 463/(4976640*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 29/(207360*epsilon**4) - 7/(103680*epsilon**5)","33273":"-35*f_3/(1492992*epsilon**2) + f_5/(25920*epsilon**2) - 2033/(89579520*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 463/(4976640*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 29/(207360*epsilon**4) - 7/(103680*epsilon**5)","33274":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 389/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33275":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 389/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33276":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 281/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33277":"-23*f_3/(933120*epsilon**2) + f_5/(69120*epsilon**2) - 281/(14929920*epsilon**2) + pi**4/(2764800*epsilon**2) + f_3/(23040*epsilon**3) - 1501/(29859840*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 47/(414720*epsilon**4) - 11/(207360*epsilon**5)","33278":"2807*f_3/(2488320*epsilon**2) + 11*f_5/(23040*epsilon**2) - 1019/(552960*epsilon**2) - 11*pi**4/(8294400*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + 517/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 29/(51840*epsilon**4) + 1/(8640*epsilon**5)","33279":"2807*f_3/(2488320*epsilon**2) + 11*f_5/(23040*epsilon**2) - 1019/(552960*epsilon**2) - 11*pi**4/(8294400*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(518400*epsilon**3) + 517/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 29/(51840*epsilon**4) + 1/(8640*epsilon**5)","33280":"2303*f_3/(4976640*epsilon**2) + 23*f_5/(138240*epsilon**2) - 163/(221184*epsilon**2) - 11*pi**4/(16588800*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(1036800*epsilon**3) + 463/(622080*epsilon**3) + f_3/(8640*epsilon**4) - 29/(103680*epsilon**4) + 1/(17280*epsilon**5)","33281":"2303*f_3/(4976640*epsilon**2) + 23*f_5/(138240*epsilon**2) - 163/(221184*epsilon**2) - 11*pi**4/(16588800*epsilon**2) - 13*f_3/(25920*epsilon**3) + pi**4/(1036800*epsilon**3) + 463/(622080*epsilon**3) + f_3/(8640*epsilon**4) - 29/(103680*epsilon**4) + 1/(17280*epsilon**5)","33282":"-127*f_3/(82944*epsilon**2) - 13*f_5/(11520*epsilon**2) + 29*pi**4/(4147200*epsilon**2) + 6047/(2488320*epsilon**2) + f_3/(240*epsilon**3) - 193/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 7/(2880*epsilon**4) - 1/(1440*epsilon**5)","33283":"-127*f_3/(82944*epsilon**2) - 13*f_5/(11520*epsilon**2) + 29*pi**4/(4147200*epsilon**2) + 6047/(2488320*epsilon**2) + f_3/(240*epsilon**3) - 193/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 7/(2880*epsilon**4) - 1/(1440*epsilon**5)","33284":"-1859*f_3/(829440*epsilon**2) - 11*f_5/(7680*epsilon**2) + 29*pi**4/(8294400*epsilon**2) + 17387/(4976640*epsilon**2) + f_3/(480*epsilon**3) - 301/(103680*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 7/(5760*epsilon**4) - 1/(2880*epsilon**5)","33285":"-1859*f_3/(829440*epsilon**2) - 11*f_5/(7680*epsilon**2) + 29*pi**4/(8294400*epsilon**2) + 17387/(4976640*epsilon**2) + f_3/(480*epsilon**3) - 301/(103680*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 7/(5760*epsilon**4) - 1/(2880*epsilon**5)","33286":"f_3**2/(960*epsilon**2) - 217*f_3/(46080*epsilon**2) - pi**4/(276480*epsilon**2) + 7493/(1658880*epsilon**2) + f_3/(288*epsilon**3) - 43/(11520*epsilon**3) + 1/(1440*epsilon**4)","33287":"f_3**2/(960*epsilon**2) - 217*f_3/(46080*epsilon**2) - pi**4/(276480*epsilon**2) + 7493/(1658880*epsilon**2) + f_3/(288*epsilon**3) - 43/(11520*epsilon**3) + 1/(1440*epsilon**4)","33288":"19*f_3/(92160*epsilon**2) - 6821/(19906560*epsilon**2) - 13*pi**4/(24883200*epsilon**2) - 19*f_3/(46080*epsilon**3) + pi**4/(829440*epsilon**3) + 2113/(3317760*epsilon**3) + f_3/(6912*epsilon**4) - 7/(13824*epsilon**4) + 17/(69120*epsilon**5)","33289":"19*f_3/(92160*epsilon**2) - 6821/(19906560*epsilon**2) - 13*pi**4/(24883200*epsilon**2) - 19*f_3/(46080*epsilon**3) + pi**4/(829440*epsilon**3) + 2113/(3317760*epsilon**3) + f_3/(6912*epsilon**4) - 7/(13824*epsilon**4) + 17/(69120*epsilon**5)","33290":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 3697/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33291":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 3697/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33292":"-11*f_3/(221184*epsilon**2) + 11*pi**4/(59719680*epsilon**2) + 2431/(47775744*epsilon**2) + 19*f_3/(248832*epsilon**3) - 617/(3981312*epsilon**3) - pi**4/(4976640*epsilon**3) - f_3/(41472*epsilon**4) + 185/(995328*epsilon**4) - 7/(82944*epsilon**5)","33293":"-11*f_3/(221184*epsilon**2) + 11*pi**4/(59719680*epsilon**2) + 2431/(47775744*epsilon**2) + 19*f_3/(248832*epsilon**3) - 617/(3981312*epsilon**3) - pi**4/(4976640*epsilon**3) - f_3/(41472*epsilon**4) + 185/(995328*epsilon**4) - 7/(82944*epsilon**5)","33294":"-2461*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 71*pi**4/(149299200*epsilon**2) + 34199/(179159040*epsilon**2) + 71*f_3/(1244160*epsilon**3) - 7787/(29859840*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 13/(77760*epsilon**4) - 11/(207360*epsilon**5)","33295":"-2461*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 71*pi**4/(149299200*epsilon**2) + 34199/(179159040*epsilon**2) + 71*f_3/(1244160*epsilon**3) - 7787/(29859840*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 13/(77760*epsilon**4) - 11/(207360*epsilon**5)","33296":"937*f_3/(2488320*epsilon**2) + 7*f_5/(69120*epsilon**2) - 25033/(59719680*epsilon**2) - 43*pi**4/(24883200*epsilon**2) - 43*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2879/(4976640*epsilon**3) + f_3/(17280*epsilon**4) - 31/(51840*epsilon**4) + 11/(34560*epsilon**5)","33297":"937*f_3/(2488320*epsilon**2) + 7*f_5/(69120*epsilon**2) - 25033/(59719680*epsilon**2) - 43*pi**4/(24883200*epsilon**2) - 43*f_3/(207360*epsilon**3) + pi**4/(2073600*epsilon**3) + 2879/(4976640*epsilon**3) + f_3/(17280*epsilon**4) - 31/(51840*epsilon**4) + 11/(34560*epsilon**5)","33298":"5*f_3/(110592*epsilon**3) - 1105/(23887872*epsilon**3) - pi**4/(5971968*epsilon**3) - 5*f_3/(248832*epsilon**4) + 5/(55296*epsilon**4) - 35/(497664*epsilon**5)","33299":"5*f_3/(110592*epsilon**3) - 1105/(23887872*epsilon**3) - pi**4/(5971968*epsilon**3) - 5*f_3/(248832*epsilon**4) + 5/(55296*epsilon**4) - 35/(497664*epsilon**5)","33300":"-229*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 1939/(119439360*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 197/(9953280*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 19/(311040*epsilon**4) - 11/(207360*epsilon**5)","33301":"-229*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) + 1939/(119439360*epsilon**2) + pi**4/(5529600*epsilon**2) + f_3/(46080*epsilon**3) - 197/(9953280*epsilon**3) - pi**4/(12441600*epsilon**3) - f_3/(103680*epsilon**4) + 19/(311040*epsilon**4) - 11/(207360*epsilon**5)","33302":"137*f_3/(414720*epsilon**2) - 23*f_5/(23040*epsilon**2) + 13*pi**4/(4147200*epsilon**2) + 4159/(9953280*epsilon**2) + f_3/(720*epsilon**3) - 25/(41472*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(1152*epsilon**4) - 1/(2880*epsilon**5)","33303":"137*f_3/(414720*epsilon**2) - 23*f_5/(23040*epsilon**2) + 13*pi**4/(4147200*epsilon**2) + 4159/(9953280*epsilon**2) + f_3/(720*epsilon**3) - 25/(41472*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(1152*epsilon**4) - 1/(2880*epsilon**5)","33304":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 4993/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33305":"37*f_3/(165888*epsilon**2) + f_5/(13824*epsilon**2) - 4993/(29859840*epsilon**2) - pi**4/(995328*epsilon**2) - f_3/(3072*epsilon**3) + pi**4/(829440*epsilon**3) + 1637/(9953280*epsilon**3) + f_3/(6912*epsilon**4) - 41/(138240*epsilon**4) + 11/(69120*epsilon**5)","33306":"-89*f_3/(5971968*epsilon**2) - 7*f_5/(829440*epsilon**2) + pi**4/(11059200*epsilon**2) + 3259/(238878720*epsilon**2) + f_3/(92160*epsilon**3) - 49/(3981312*epsilon**3) - pi**4/(24883200*epsilon**3) - f_3/(207360*epsilon**4) + 19/(622080*epsilon**4) - 11/(414720*epsilon**5)","33307":"-89*f_3/(5971968*epsilon**2) - 7*f_5/(829440*epsilon**2) + pi**4/(11059200*epsilon**2) + 3259/(238878720*epsilon**2) + f_3/(92160*epsilon**3) - 49/(3981312*epsilon**3) - pi**4/(24883200*epsilon**3) - f_3/(207360*epsilon**4) + 19/(622080*epsilon**4) - 11/(414720*epsilon**5)","33308":"13*f_3/(1152*epsilon**2) - 37*f_5/(1728*epsilon**2) + pi**4/(86400*epsilon**2) + 1567/(207360*epsilon**2) - 13*f_3/(1440*epsilon**3) + 5*f_5/(288*epsilon**3) - 1/(144*epsilon**3) + 1/(480*epsilon**4)","33309":"13*f_3/(1152*epsilon**2) - 37*f_5/(1728*epsilon**2) + pi**4/(86400*epsilon**2) + 1567/(207360*epsilon**2) - 13*f_3/(1440*epsilon**3) + 5*f_5/(288*epsilon**3) - 1/(144*epsilon**3) + 1/(480*epsilon**4)","33310":"f_3**2/(17280*epsilon**2) - 197*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - pi**6/(1306368*epsilon**2) - 737/(2488320*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(2880*epsilon**3) - f_5/(1728*epsilon**3) + 19/(20736*epsilon**3) - 1/(1440*epsilon**4)","33311":"f_3**2/(17280*epsilon**2) - 197*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - pi**6/(1306368*epsilon**2) - 737/(2488320*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(2880*epsilon**3) - f_5/(1728*epsilon**3) + 19/(20736*epsilon**3) - 1/(1440*epsilon**4)","33312":"-f_3**2/(3456*epsilon**2) + 43*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - 101/(62208*epsilon**2) - pi**6/(1306368*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - f_5/(1728*epsilon**3) + 11/(8640*epsilon**3) - 1/(2880*epsilon**4)","33313":"-f_3**2/(3456*epsilon**2) + 43*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - 101/(62208*epsilon**2) - pi**6/(1306368*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - f_5/(1728*epsilon**3) + 11/(8640*epsilon**3) - 1/(2880*epsilon**4)","33314":"f_3**2/(17280*epsilon**2) - 7*f_3/(6480*epsilon**2) + 43*f_5/(20736*epsilon**2) - pi**6/(1306368*epsilon**2) - 125/(248832*epsilon**2) + f_3/(1728*epsilon**3) - f_5/(1728*epsilon**3) + 1/(1440*epsilon**3) - 1/(2880*epsilon**4)","33315":"f_3**2/(17280*epsilon**2) - 7*f_3/(6480*epsilon**2) + 43*f_5/(20736*epsilon**2) - pi**6/(1306368*epsilon**2) - 125/(248832*epsilon**2) + f_3/(1728*epsilon**3) - f_5/(1728*epsilon**3) + 1/(1440*epsilon**3) - 1/(2880*epsilon**4)","33316":"f_3**2/(480*epsilon**2) - 23*f_3/(11520*epsilon**2) - 37*f_5/(3456*epsilon**2) - pi**4/(345600*epsilon**2) + 4651/(414720*epsilon**2) - f_3/(2880*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(144*epsilon**3) + 1/(960*epsilon**4)","33317":"f_3**2/(480*epsilon**2) - 23*f_3/(11520*epsilon**2) - 37*f_5/(3456*epsilon**2) - pi**4/(345600*epsilon**2) + 4651/(414720*epsilon**2) - f_3/(2880*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(144*epsilon**3) + 1/(960*epsilon**4)","33318":"-11*f_3**2/(34560*epsilon**2) + 31*f_3/(41472*epsilon**2) + 43*f_5/(41472*epsilon**2) - 3631/(2488320*epsilon**2) - pi**6/(2612736*epsilon**2) + pi**4/(691200*epsilon**2) - 7*f_3/(17280*epsilon**3) - f_5/(3456*epsilon**3) + 1/(1080*epsilon**3) - 1/(5760*epsilon**4)","33319":"-11*f_3**2/(34560*epsilon**2) + 31*f_3/(41472*epsilon**2) + 43*f_5/(41472*epsilon**2) - 3631/(2488320*epsilon**2) - pi**6/(2612736*epsilon**2) + pi**4/(691200*epsilon**2) - 7*f_3/(17280*epsilon**3) - f_5/(3456*epsilon**3) + 1/(1080*epsilon**3) - 1/(5760*epsilon**4)","33320":"-f_3**2/(3456*epsilon**2) + 43*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - 101/(62208*epsilon**2) - pi**6/(1306368*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - f_5/(1728*epsilon**3) + 11/(8640*epsilon**3) - 1/(2880*epsilon**4)","33321":"-f_3**2/(3456*epsilon**2) + 43*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - 101/(62208*epsilon**2) - pi**6/(1306368*epsilon**2) + pi**4/(691200*epsilon**2) - f_3/(8640*epsilon**3) - f_5/(1728*epsilon**3) + 11/(8640*epsilon**3) - 1/(2880*epsilon**4)","33322":"f_3**2/(480*epsilon**2) - 23*f_3/(11520*epsilon**2) - 37*f_5/(3456*epsilon**2) - pi**4/(345600*epsilon**2) + 4651/(414720*epsilon**2) - f_3/(2880*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(144*epsilon**3) + 1/(960*epsilon**4)","33323":"f_3**2/(480*epsilon**2) - 23*f_3/(11520*epsilon**2) - 37*f_5/(3456*epsilon**2) - pi**4/(345600*epsilon**2) + 4651/(414720*epsilon**2) - f_3/(2880*epsilon**3) + 5*f_5/(576*epsilon**3) - 1/(144*epsilon**3) + 1/(960*epsilon**4)","33324":"109*f_3/(34560*epsilon**2) - 25*f_5/(3456*epsilon**2) + pi**4/(345600*epsilon**2) + 541/(138240*epsilon**2) - f_3/(320*epsilon**3) + 5*f_5/(576*epsilon**3) - 13/(2160*epsilon**3) + 1/(320*epsilon**4)","33325":"109*f_3/(34560*epsilon**2) - 25*f_5/(3456*epsilon**2) + pi**4/(345600*epsilon**2) + 541/(138240*epsilon**2) - f_3/(320*epsilon**3) + 5*f_5/(576*epsilon**3) - 13/(2160*epsilon**3) + 1/(320*epsilon**4)","33326":"-11*f_3/(41472*epsilon**2) + 55*f_5/(41472*epsilon**2) - 143/(124416*epsilon**2) + f_3/(3456*epsilon**3) - 5*f_5/(3456*epsilon**3) + 85/(41472*epsilon**3) - 1/(1152*epsilon**4)","33327":"-11*f_3/(41472*epsilon**2) + 55*f_5/(41472*epsilon**2) - 143/(124416*epsilon**2) + f_3/(3456*epsilon**3) - 5*f_5/(3456*epsilon**3) + 85/(41472*epsilon**3) - 1/(1152*epsilon**4)","33328":"5*f_3/(20736*epsilon**3) - 25*f_5/(20736*epsilon**3) + 65/(62208*epsilon**3) - 5/(6912*epsilon**4)","33329":"5*f_3/(20736*epsilon**3) - 25*f_5/(20736*epsilon**3) + 65/(62208*epsilon**3) - 5/(6912*epsilon**4)","33330":"13*f_3/(1152*epsilon**2) - 37*f_5/(1728*epsilon**2) + pi**4/(86400*epsilon**2) + 1567/(207360*epsilon**2) - 13*f_3/(1440*epsilon**3) + 5*f_5/(288*epsilon**3) - 1/(144*epsilon**3) + 1/(480*epsilon**4)","33331":"13*f_3/(1152*epsilon**2) - 37*f_5/(1728*epsilon**2) + pi**4/(86400*epsilon**2) + 1567/(207360*epsilon**2) - 13*f_3/(1440*epsilon**3) + 5*f_5/(288*epsilon**3) - 1/(144*epsilon**3) + 1/(480*epsilon**4)","33332":"f_3**2/(17280*epsilon**2) - 197*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - pi**6/(1306368*epsilon**2) - 737/(2488320*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(2880*epsilon**3) - f_5/(1728*epsilon**3) + 19/(20736*epsilon**3) - 1/(1440*epsilon**4)","33333":"f_3**2/(17280*epsilon**2) - 197*f_3/(207360*epsilon**2) + 43*f_5/(20736*epsilon**2) - pi**6/(1306368*epsilon**2) - 737/(2488320*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(2880*epsilon**3) - f_5/(1728*epsilon**3) + 19/(20736*epsilon**3) - 1/(1440*epsilon**4)","33334":"-209*f_3/(207360*epsilon**2) + 47*f_5/(11520*epsilon**2) - 1837/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 7/(2880*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33335":"-209*f_3/(207360*epsilon**2) + 47*f_5/(11520*epsilon**2) - 1837/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 7/(2880*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33336":"193*f_3/(2488320*epsilon**2) + f_5/(4320*epsilon**2) - 47*pi**4/(24883200*epsilon**2) - 259/(7464960*epsilon**2) + 89*f_3/(103680*epsilon**3) - 77/(311040*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33337":"193*f_3/(2488320*epsilon**2) + f_5/(4320*epsilon**2) - 47*pi**4/(24883200*epsilon**2) - 259/(7464960*epsilon**2) + 89*f_3/(103680*epsilon**3) - 77/(311040*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33338":"-619*f_3/(1244160*epsilon**2) - 7*f_5/(69120*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 113/(186624*epsilon**2) + 17*f_3/(17280*epsilon**3) - 23/(51840*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33339":"-619*f_3/(1244160*epsilon**2) - 7*f_5/(69120*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 113/(186624*epsilon**2) + 17*f_3/(17280*epsilon**3) - 23/(51840*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33340":"-367*f_3/(1244160*epsilon**2) - 7*f_5/(69120*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 263/(746496*epsilon**2) + 17*f_3/(17280*epsilon**3) - 17/(51840*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33341":"-367*f_3/(1244160*epsilon**2) - 7*f_5/(69120*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 263/(746496*epsilon**2) + 17*f_3/(17280*epsilon**3) - 17/(51840*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33342":"167*f_3/(41472*epsilon**2) + 19*f_5/(3840*epsilon**2) - 5689/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 1/(192*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33343":"167*f_3/(41472*epsilon**2) + 19*f_5/(3840*epsilon**2) - 5689/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 1/(192*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33344":"-1303*f_3/(2488320*epsilon**2) - 17*f_5/(138240*epsilon**2) - 13*pi**4/(24883200*epsilon**2) + 1019/(1492992*epsilon**2) + 17*f_3/(34560*epsilon**3) - 41/(103680*epsilon**3) - pi**4/(691200*epsilon**3) - f_3/(5760*epsilon**4) + 1/(17280*epsilon**4)","33345":"-1303*f_3/(2488320*epsilon**2) - 17*f_5/(138240*epsilon**2) - 13*pi**4/(24883200*epsilon**2) + 1019/(1492992*epsilon**2) + 17*f_3/(34560*epsilon**3) - 41/(103680*epsilon**3) - pi**4/(691200*epsilon**3) - f_3/(5760*epsilon**4) + 1/(17280*epsilon**4)","33346":"-619*f_3/(1244160*epsilon**2) - 7*f_5/(69120*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 113/(186624*epsilon**2) + 17*f_3/(17280*epsilon**3) - 23/(51840*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33347":"-619*f_3/(1244160*epsilon**2) - 7*f_5/(69120*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 113/(186624*epsilon**2) + 17*f_3/(17280*epsilon**3) - 23/(51840*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33348":"f_3/(9216*epsilon**2) + f_5/(1440*epsilon**2) - 13/(15360*epsilon**2) + pi**4/(276480*epsilon**2) - 7*f_3/(3456*epsilon**3) - pi**4/(345600*epsilon**3) + 19/(10368*epsilon**3) + f_3/(320*epsilon**4) - 1/(960*epsilon**4)","33349":"f_3/(9216*epsilon**2) + f_5/(1440*epsilon**2) - 13/(15360*epsilon**2) + pi**4/(276480*epsilon**2) - 7*f_3/(3456*epsilon**3) - pi**4/(345600*epsilon**3) + 19/(10368*epsilon**3) + f_3/(320*epsilon**4) - 1/(960*epsilon**4)","33350":"-55*f_3/(248832*epsilon**2) - 11*pi**4/(4976640*epsilon**2) + 319/(746496*epsilon**2) + 43*f_3/(41472*epsilon**3) - 91/(124416*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(3456*epsilon**4)","33351":"-55*f_3/(248832*epsilon**2) - 11*pi**4/(4976640*epsilon**2) + 319/(746496*epsilon**2) + 43*f_3/(41472*epsilon**3) - 91/(124416*epsilon**3) + pi**4/(414720*epsilon**3) - f_3/(1152*epsilon**4) + 1/(3456*epsilon**4)","33352":"25*f_3/(124416*epsilon**3) - 145/(373248*epsilon**3) + pi**4/(497664*epsilon**3) - 5*f_3/(6912*epsilon**4) + 5/(20736*epsilon**4)","33353":"25*f_3/(124416*epsilon**3) - 145/(373248*epsilon**3) + pi**4/(497664*epsilon**3) - 5*f_3/(6912*epsilon**4) + 5/(20736*epsilon**4)","33354":"-209*f_3/(207360*epsilon**2) + 47*f_5/(11520*epsilon**2) - 1837/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 7/(2880*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33355":"-209*f_3/(207360*epsilon**2) + 47*f_5/(11520*epsilon**2) - 1837/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 7/(2880*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33356":"-47*f_3/(207360*epsilon**2) + 41*f_5/(5760*epsilon**2) - 1033/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 5/(1152*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33357":"-47*f_3/(207360*epsilon**2) + 41*f_5/(5760*epsilon**2) - 1033/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 5/(1152*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33358":"-113*f_3/(248832*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 977/(1866240*epsilon**2) + 17*f_3/(17280*epsilon**3) - 43/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33359":"-113*f_3/(248832*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 977/(1866240*epsilon**2) + 17*f_3/(17280*epsilon**3) - 43/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33360":"-77*f_3/(248832*epsilon**2) - f_5/(34560*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 1117/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 31/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33361":"-77*f_3/(248832*epsilon**2) - f_5/(34560*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 1117/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 31/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33362":"-709*f_3/(1244160*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 2683/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 11/(20736*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33363":"-709*f_3/(1244160*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 2683/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 11/(20736*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33364":"-371*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 329/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + 1/(640*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33365":"-371*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 329/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + 1/(640*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33366":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33367":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33368":"-77*f_3/(248832*epsilon**2) - f_5/(34560*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 1117/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 31/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33369":"-77*f_3/(248832*epsilon**2) - f_5/(34560*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 1117/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 31/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33370":"-169*f_3/(1244160*epsilon**2) + f_5/(8640*epsilon**2) - 449/(3732480*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 17*f_3/(17280*epsilon**3) - pi**4/(345600*epsilon**3) - 7/(103680*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33371":"-169*f_3/(1244160*epsilon**2) + f_5/(8640*epsilon**2) - 449/(3732480*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 17*f_3/(17280*epsilon**3) - pi**4/(345600*epsilon**3) - 7/(103680*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33372":"-47*f_3/(207360*epsilon**2) + 41*f_5/(5760*epsilon**2) - 1033/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 5/(1152*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33373":"-47*f_3/(207360*epsilon**2) + 41*f_5/(5760*epsilon**2) - 1033/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 5/(1152*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33374":"-709*f_3/(1244160*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 2683/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 11/(20736*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33375":"-709*f_3/(1244160*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 2683/(3732480*epsilon**2) + 17*f_3/(17280*epsilon**3) - 11/(20736*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33376":"-113*f_3/(248832*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 977/(1866240*epsilon**2) + 17*f_3/(17280*epsilon**3) - 43/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33377":"-113*f_3/(248832*epsilon**2) - f_5/(5760*epsilon**2) - 13*pi**4/(12441600*epsilon**2) + 977/(1866240*epsilon**2) + 17*f_3/(17280*epsilon**3) - 43/(103680*epsilon**3) - pi**4/(345600*epsilon**3) - f_3/(2880*epsilon**4) + 1/(8640*epsilon**4)","33378":"133*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 1103/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 17/(5760*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33379":"133*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 1103/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 17/(5760*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33380":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33381":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33382":"-371*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 329/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + 1/(640*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33383":"-371*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 329/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + 1/(640*epsilon**3) + pi**4/(57600*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33384":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33385":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33386":"193*f_3/(2488320*epsilon**2) + f_5/(4320*epsilon**2) - 47*pi**4/(24883200*epsilon**2) - 259/(7464960*epsilon**2) + 89*f_3/(103680*epsilon**3) - 77/(311040*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33387":"193*f_3/(2488320*epsilon**2) + f_5/(4320*epsilon**2) - 47*pi**4/(24883200*epsilon**2) - 259/(7464960*epsilon**2) + 89*f_3/(103680*epsilon**3) - 77/(311040*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33388":"37*f_3/(23040*epsilon**2) + f_5/(720*epsilon**2) - 53/(17280*epsilon**2) + pi**4/(138240*epsilon**2) - 7*f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 217/(51840*epsilon**3) + f_3/(160*epsilon**4) - 1/(480*epsilon**4)","33389":"37*f_3/(23040*epsilon**2) + f_5/(720*epsilon**2) - 53/(17280*epsilon**2) + pi**4/(138240*epsilon**2) - 7*f_3/(1728*epsilon**3) - pi**4/(172800*epsilon**3) + 217/(51840*epsilon**3) + f_3/(160*epsilon**4) - 1/(480*epsilon**4)","33390":"-55*f_3/(124416*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 539/(746496*epsilon**2) + 43*f_3/(20736*epsilon**3) - 41/(31104*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 1/(1728*epsilon**4)","33391":"-55*f_3/(124416*epsilon**2) - 11*pi**4/(2488320*epsilon**2) + 539/(746496*epsilon**2) + 43*f_3/(20736*epsilon**3) - 41/(31104*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 1/(1728*epsilon**4)","33392":"25*f_3/(62208*epsilon**3) - 245/(373248*epsilon**3) + pi**4/(248832*epsilon**3) - 5*f_3/(3456*epsilon**4) + 5/(10368*epsilon**4)","33393":"25*f_3/(62208*epsilon**3) - 245/(373248*epsilon**3) + pi**4/(248832*epsilon**3) - 5*f_3/(3456*epsilon**4) + 5/(10368*epsilon**4)","33394":"133*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 1103/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 17/(5760*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33395":"133*f_3/(207360*epsilon**2) + f_5/(360*epsilon**2) - 1103/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(320*epsilon**3) + pi**4/(57600*epsilon**3) + 17/(5760*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","33396":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33397":"-203*f_3/(2488320*epsilon**2) + 11*f_5/(69120*epsilon**2) - 47*pi**4/(24883200*epsilon**2) + 247/(1492992*epsilon**2) + 89*f_3/(103680*epsilon**3) - 13/(38880*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33398":"f_3**2/(720*epsilon**2) - 193*f_3/(8640*epsilon**2) + 67*f_5/(3456*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33399":"f_3**2/(720*epsilon**2) - 193*f_3/(8640*epsilon**2) + 67*f_5/(3456*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33400":"f_3**2/(1440*epsilon**2) - 461*f_3/(34560*epsilon**2) + 41*f_5/(3456*epsilon**2) - 7*pi**4/(345600*epsilon**2) + pi**6/(217728*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","33401":"f_3**2/(1440*epsilon**2) - 461*f_3/(34560*epsilon**2) + 41*f_5/(3456*epsilon**2) - 7*pi**4/(345600*epsilon**2) + pi**6/(217728*epsilon**2) + 7*f_3/(720*epsilon**3) - f_5/(72*epsilon**3)","33402":"-f_3**2/(576*epsilon**2) + 217*f_3/(17280*epsilon**2) - 35*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","33403":"-f_3**2/(576*epsilon**2) + 217*f_3/(17280*epsilon**2) - 35*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","33404":"-f_3**2/(288*epsilon**2) + 137*f_3/(4320*epsilon**2) - 25*f_5/(864*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","33405":"-f_3**2/(288*epsilon**2) + 137*f_3/(4320*epsilon**2) - 25*f_5/(864*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","33406":"f_3**2/(720*epsilon**2) - 311*f_3/(17280*epsilon**2) + 13*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33407":"f_3**2/(720*epsilon**2) - 311*f_3/(17280*epsilon**2) + 13*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33408":"f_3**2/(720*epsilon**2) - 193*f_3/(8640*epsilon**2) + 67*f_5/(3456*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33409":"f_3**2/(720*epsilon**2) - 193*f_3/(8640*epsilon**2) + 67*f_5/(3456*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33410":"f_3**2/(720*epsilon**2) - 431*f_3/(17280*epsilon**2) + 19*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33411":"f_3**2/(720*epsilon**2) - 431*f_3/(17280*epsilon**2) + 19*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33412":"25*f_3/(1152*epsilon**2) + f_5/(64*epsilon**2) - 49*f_7/(1280*epsilon**2) - 89/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","33413":"25*f_3/(1152*epsilon**2) + f_5/(64*epsilon**2) - 49*f_7/(1280*epsilon**2) - 89/(17280*epsilon**2) + pi**4/(57600*epsilon**2) - f_3/(120*epsilon**3) + 1/(360*epsilon**3)","33414":"25*f_3/(2304*epsilon**2) + f_5/(128*epsilon**2) - 49*f_7/(2560*epsilon**2) - 113/(34560*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","33415":"25*f_3/(2304*epsilon**2) + f_5/(128*epsilon**2) - 49*f_7/(2560*epsilon**2) - 113/(34560*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(240*epsilon**3) + 1/(720*epsilon**3)","33416":"-f_3**2/(1440*epsilon**2) + 61*f_3/(4320*epsilon**2) - 47*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","33417":"-f_3**2/(1440*epsilon**2) + 61*f_3/(4320*epsilon**2) - 47*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","33418":"-f_3**2/(1152*epsilon**2) + 289*f_3/(34560*epsilon**2) - 53*f_5/(6912*epsilon**2) - pi**6/(435456*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","33419":"-f_3**2/(1152*epsilon**2) + 289*f_3/(34560*epsilon**2) - 53*f_5/(6912*epsilon**2) - pi**6/(435456*epsilon**2) + pi**4/(69120*epsilon**2) - f_3/(144*epsilon**3) + f_5/(144*epsilon**3)","33420":"-f_3**2/(1440*epsilon**2) + 61*f_3/(4320*epsilon**2) - 47*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","33421":"-f_3**2/(1440*epsilon**2) + 61*f_3/(4320*epsilon**2) - 47*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3)","33422":"-f_3**2/(288*epsilon**2) + 137*f_3/(4320*epsilon**2) - 25*f_5/(864*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","33423":"-f_3**2/(288*epsilon**2) + 137*f_3/(4320*epsilon**2) - 25*f_5/(864*epsilon**2) - pi**6/(108864*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3)","33424":"-f_3**2/(1280*epsilon**2) - 59*f_3/(5760*epsilon**2) + 53*f_5/(4608*epsilon**2) - pi**4/(57600*epsilon**2) + pi**6/(290304*epsilon**2) + f_3/(120*epsilon**3) - f_5/(96*epsilon**3)","33425":"-f_3**2/(1280*epsilon**2) - 59*f_3/(5760*epsilon**2) + 53*f_5/(4608*epsilon**2) - pi**4/(57600*epsilon**2) + pi**6/(290304*epsilon**2) + f_3/(120*epsilon**3) - f_5/(96*epsilon**3)","33426":"f_3**2/(1440*epsilon**2) + 157*f_3/(8640*epsilon**2) - 41*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + 89/(17280*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","33427":"f_3**2/(1440*epsilon**2) + 157*f_3/(8640*epsilon**2) - 41*f_5/(1728*epsilon**2) - pi**6/(108864*epsilon**2) + 89/(17280*epsilon**2) + pi**4/(17280*epsilon**2) - f_3/(36*epsilon**3) + f_5/(36*epsilon**3) - 1/(360*epsilon**3)","33428":"f_3**2/(2880*epsilon**2) + 241*f_3/(17280*epsilon**2) - 65*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) + 113/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","33429":"f_3**2/(2880*epsilon**2) + 241*f_3/(17280*epsilon**2) - 65*f_5/(3456*epsilon**2) - pi**6/(217728*epsilon**2) + pi**4/(34560*epsilon**2) + 113/(34560*epsilon**2) - f_3/(72*epsilon**3) + f_5/(72*epsilon**3) - 1/(720*epsilon**3)","33430":"f_3**2/(720*epsilon**2) - 311*f_3/(17280*epsilon**2) + 13*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33431":"f_3**2/(720*epsilon**2) - 311*f_3/(17280*epsilon**2) + 13*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33432":"-f_3**2/(1440*epsilon**2) - 311*f_3/(17280*epsilon**2) + 29*f_5/(1728*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33433":"-f_3**2/(1440*epsilon**2) - 311*f_3/(17280*epsilon**2) + 29*f_5/(1728*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33434":"f_3**2/(720*epsilon**2) - 431*f_3/(17280*epsilon**2) + 19*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33435":"f_3**2/(720*epsilon**2) - 431*f_3/(17280*epsilon**2) + 19*f_5/(864*epsilon**2) - 7*pi**4/(172800*epsilon**2) + pi**6/(108864*epsilon**2) + 7*f_3/(360*epsilon**3) - f_5/(36*epsilon**3)","33436":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 887/(716636160*epsilon**2) + f_3/(2488320*epsilon**3) - 97/(358318080*epsilon**3) + 217/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33437":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 887/(716636160*epsilon**2) + f_3/(2488320*epsilon**3) - 97/(358318080*epsilon**3) + 217/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33438":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 887/(716636160*epsilon**2) + f_3/(2488320*epsilon**3) - 97/(358318080*epsilon**3) + 217/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33439":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 887/(716636160*epsilon**2) + f_3/(2488320*epsilon**3) - 97/(358318080*epsilon**3) + 217/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33440":"-12041/(4837294080*epsilon**2) - 29177/(1612431360*epsilon**3) + 49/(2099520*epsilon**4) - 121/(11197440*epsilon**5) + 1/(466560*epsilon**6)","33441":"-12041/(4837294080*epsilon**2) - 29177/(1612431360*epsilon**3) + 49/(2099520*epsilon**4) - 121/(11197440*epsilon**5) + 1/(466560*epsilon**6)","33442":"-11*f_3/(14929920*epsilon**2) + 83/(6449725440*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) + 1/(537477120*epsilon**3) - 13/(44789760*epsilon**4) - 11/(3732480*epsilon**5) + 1/(311040*epsilon**6)","33443":"-11*f_3/(14929920*epsilon**2) + 83/(6449725440*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) + 1/(537477120*epsilon**3) - 13/(44789760*epsilon**4) - 11/(3732480*epsilon**5) + 1/(311040*epsilon**6)","33444":"-11*f_3/(7464960*epsilon**2) - pi**4/(149299200*epsilon**2) + 395/(143327232*epsilon**2) + f_3/(829440*epsilon**3) - 3961/(1074954240*epsilon**3) + 89/(17915904*epsilon**4) - 11/(2488320*epsilon**5) + 1/(622080*epsilon**6)","33445":"-11*f_3/(7464960*epsilon**2) - pi**4/(149299200*epsilon**2) + 395/(143327232*epsilon**2) + f_3/(829440*epsilon**3) - 3961/(1074954240*epsilon**3) + 89/(17915904*epsilon**4) - 11/(2488320*epsilon**5) + 1/(622080*epsilon**6)","33446":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 1051/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) + 271/(358318080*epsilon**3) + 199/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33447":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 1051/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) + 271/(358318080*epsilon**3) + 199/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33448":"49*f_3/(4976640*epsilon**2) - 913/(403107840*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 8671/(537477120*epsilon**3) - 473/(11197440*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33449":"49*f_3/(4976640*epsilon**2) - 913/(403107840*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 8671/(537477120*epsilon**3) - 473/(11197440*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33450":"49*f_3/(4976640*epsilon**2) - 913/(403107840*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 8671/(537477120*epsilon**3) - 473/(11197440*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33451":"49*f_3/(4976640*epsilon**2) - 913/(403107840*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 8671/(537477120*epsilon**3) - 473/(11197440*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33452":"55661/(3224862720*epsilon**2) - 11879/(806215680*epsilon**3) + 2149/(268738560*epsilon**4) - 11/(3732480*epsilon**5) + 1/(1866240*epsilon**6)","33453":"55661/(3224862720*epsilon**2) - 11879/(806215680*epsilon**3) + 2149/(268738560*epsilon**4) - 11/(3732480*epsilon**5) + 1/(1866240*epsilon**6)","33454":"11*f_3/(1658880*epsilon**2) + pi**4/(149299200*epsilon**2) + 1657/(80621568*epsilon**2) - f_3/(311040*epsilon**3) - 8441/(403107840*epsilon**3) + 1933/(134369280*epsilon**4) - 11/(1866240*epsilon**5) + 1/(933120*epsilon**6)","33455":"11*f_3/(1658880*epsilon**2) + pi**4/(149299200*epsilon**2) + 1657/(80621568*epsilon**2) - f_3/(311040*epsilon**3) - 8441/(403107840*epsilon**3) + 1933/(134369280*epsilon**4) - 11/(1866240*epsilon**5) + 1/(933120*epsilon**6)","33456":"877/(302330880*epsilon**2) - 2033/(201553920*epsilon**3) + 2201/(134369280*epsilon**4) - 11/(933120*epsilon**5) + 1/(311040*epsilon**6)","33457":"877/(302330880*epsilon**2) - 2033/(201553920*epsilon**3) + 2201/(134369280*epsilon**4) - 11/(933120*epsilon**5) + 1/(311040*epsilon**6)","33458":"61139/(4837294080*epsilon**2) - 14687/(806215680*epsilon**3) + 295/(17915904*epsilon**4) - 11/(1399680*epsilon**5) + 1/(622080*epsilon**6)","33459":"61139/(4837294080*epsilon**2) - 14687/(806215680*epsilon**3) + 295/(17915904*epsilon**4) - 11/(1399680*epsilon**5) + 1/(622080*epsilon**6)","33460":"77*f_3/(14929920*epsilon**2) - pi**4/(149299200*epsilon**2) + 11441/(4837294080*epsilon**2) - f_3/(1244160*epsilon**3) - 10529/(806215680*epsilon**3) + 1403/(89579520*epsilon**4) - 11/(1399680*epsilon**5) + 1/(622080*epsilon**6)","33461":"77*f_3/(14929920*epsilon**2) - pi**4/(149299200*epsilon**2) + 11441/(4837294080*epsilon**2) - f_3/(1244160*epsilon**3) - 10529/(806215680*epsilon**3) + 1403/(89579520*epsilon**4) - 11/(1399680*epsilon**5) + 1/(622080*epsilon**6)","33462":"77*f_3/(14929920*epsilon**2) - pi**4/(149299200*epsilon**2) + 11441/(4837294080*epsilon**2) - f_3/(1244160*epsilon**3) - 10529/(806215680*epsilon**3) + 1403/(89579520*epsilon**4) - 11/(1399680*epsilon**5) + 1/(622080*epsilon**6)","33463":"77*f_3/(14929920*epsilon**2) - pi**4/(149299200*epsilon**2) + 11441/(4837294080*epsilon**2) - f_3/(1244160*epsilon**3) - 10529/(806215680*epsilon**3) + 1403/(89579520*epsilon**4) - 11/(1399680*epsilon**5) + 1/(622080*epsilon**6)","33464":"-10577/(1209323520*epsilon**2) - 5245/(322486272*epsilon**3) + 155/(6718464*epsilon**4) - 121/(11197440*epsilon**5) + 1/(466560*epsilon**6)","33465":"-10577/(1209323520*epsilon**2) - 5245/(322486272*epsilon**3) + 155/(6718464*epsilon**4) - 121/(11197440*epsilon**5) + 1/(466560*epsilon**6)","33466":"-10577/(1209323520*epsilon**2) - 5245/(322486272*epsilon**3) + 155/(6718464*epsilon**4) - 121/(11197440*epsilon**5) + 1/(466560*epsilon**6)","33467":"-10577/(1209323520*epsilon**2) - 5245/(322486272*epsilon**3) + 155/(6718464*epsilon**4) - 121/(11197440*epsilon**5) + 1/(466560*epsilon**6)","33468":"9707/(4837294080*epsilon**2) - 475/(80621568*epsilon**3) + 2273/(268738560*epsilon**4) - 11/(1866240*epsilon**5) + 1/(622080*epsilon**6)","33469":"9707/(4837294080*epsilon**2) - 475/(80621568*epsilon**3) + 2273/(268738560*epsilon**4) - 11/(1866240*epsilon**5) + 1/(622080*epsilon**6)","33470":"59881/(403107840*epsilon**2) - 18665/(161243136*epsilon**3) + 1187/(26873856*epsilon**4) - 11/(1119744*epsilon**5) + 1/(933120*epsilon**6)","33471":"59881/(403107840*epsilon**2) - 18665/(161243136*epsilon**3) + 1187/(26873856*epsilon**4) - 11/(1119744*epsilon**5) + 1/(933120*epsilon**6)","33472":"-599*f_3/(3732480*epsilon**2) + f_5/(23040*epsilon**2) + pi**4/(6220800*epsilon**2) + 1301/(3732480*epsilon**2) + 49*f_3/(207360*epsilon**3) - 739/(1492992*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 1/(3840*epsilon**4) - 1/(17280*epsilon**5)","33473":"-599*f_3/(3732480*epsilon**2) + f_5/(23040*epsilon**2) + pi**4/(6220800*epsilon**2) + 1301/(3732480*epsilon**2) + 49*f_3/(207360*epsilon**3) - 739/(1492992*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 1/(3840*epsilon**4) - 1/(17280*epsilon**5)","33474":"-13*f_3/(93312*epsilon**2) - f_5/(414720*epsilon**2) + pi**4/(12441600*epsilon**2) + 3701/(19906560*epsilon**2) + 49*f_3/(414720*epsilon**3) - 115/(497664*epsilon**3) - pi**4/(4147200*epsilon**3) - f_3/(34560*epsilon**4) + 13/(82944*epsilon**4) - 1/(20736*epsilon**5)","33475":"-13*f_3/(93312*epsilon**2) - f_5/(414720*epsilon**2) + pi**4/(12441600*epsilon**2) + 3701/(19906560*epsilon**2) + 49*f_3/(414720*epsilon**3) - 115/(497664*epsilon**3) - pi**4/(4147200*epsilon**3) - f_3/(34560*epsilon**4) + 13/(82944*epsilon**4) - 1/(20736*epsilon**5)","33476":"-13*f_3/(93312*epsilon**2) - f_5/(414720*epsilon**2) + pi**4/(12441600*epsilon**2) + 3701/(19906560*epsilon**2) + 49*f_3/(414720*epsilon**3) - 115/(497664*epsilon**3) - pi**4/(4147200*epsilon**3) - f_3/(34560*epsilon**4) + 13/(82944*epsilon**4) - 1/(20736*epsilon**5)","33477":"-13*f_3/(93312*epsilon**2) - f_5/(414720*epsilon**2) + pi**4/(12441600*epsilon**2) + 3701/(19906560*epsilon**2) + 49*f_3/(414720*epsilon**3) - 115/(497664*epsilon**3) - pi**4/(4147200*epsilon**3) - f_3/(34560*epsilon**4) + 13/(82944*epsilon**4) - 1/(20736*epsilon**5)","33478":"-401*f_3/(29859840*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(59719680*epsilon**2) - 119/(89579520*epsilon**2) + 7*f_3/(165888*epsilon**3) - 2219/(29859840*epsilon**3) + pi**4/(24883200*epsilon**3) - f_3/(23040*epsilon**4) + 31/(248832*epsilon**4) - 11/(207360*epsilon**5)","33479":"-401*f_3/(29859840*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(59719680*epsilon**2) - 119/(89579520*epsilon**2) + 7*f_3/(165888*epsilon**3) - 2219/(29859840*epsilon**3) + pi**4/(24883200*epsilon**3) - f_3/(23040*epsilon**4) + 31/(248832*epsilon**4) - 11/(207360*epsilon**5)","33480":"-401*f_3/(29859840*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(59719680*epsilon**2) - 119/(89579520*epsilon**2) + 7*f_3/(165888*epsilon**3) - 2219/(29859840*epsilon**3) + pi**4/(24883200*epsilon**3) - f_3/(23040*epsilon**4) + 31/(248832*epsilon**4) - 11/(207360*epsilon**5)","33481":"-401*f_3/(29859840*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(59719680*epsilon**2) - 119/(89579520*epsilon**2) + 7*f_3/(165888*epsilon**3) - 2219/(29859840*epsilon**3) + pi**4/(24883200*epsilon**3) - f_3/(23040*epsilon**4) + 31/(248832*epsilon**4) - 11/(207360*epsilon**5)","33482":"-2443*f_3/(14929920*epsilon**2) + f_5/(51840*epsilon**2) - 83*pi**4/(149299200*epsilon**2) + 2009/(4478976*epsilon**2) + 37*f_3/(207360*epsilon**3) - 3391/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) - f_3/(17280*epsilon**4) + 43/(207360*epsilon**4) - 1/(25920*epsilon**5)","33483":"-2443*f_3/(14929920*epsilon**2) + f_5/(51840*epsilon**2) - 83*pi**4/(149299200*epsilon**2) + 2009/(4478976*epsilon**2) + 37*f_3/(207360*epsilon**3) - 3391/(7464960*epsilon**3) + pi**4/(3110400*epsilon**3) - f_3/(17280*epsilon**4) + 43/(207360*epsilon**4) - 1/(25920*epsilon**5)","33484":"-f_3**2/(17280*epsilon**2) - f_3/(34560*epsilon**2) + 5*f_5/(2304*epsilon**2) - 61/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + pi**6/(1306368*epsilon**2) + f_3/(2160*epsilon**3) - f_5/(432*epsilon**3) + 137/(51840*epsilon**3) - 1/(1440*epsilon**4)","33485":"-f_3**2/(17280*epsilon**2) - f_3/(34560*epsilon**2) + 5*f_5/(2304*epsilon**2) - 61/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + pi**6/(1306368*epsilon**2) + f_3/(2160*epsilon**3) - f_5/(432*epsilon**3) + 137/(51840*epsilon**3) - 1/(1440*epsilon**4)","33486":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 743/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) - 61/(53747712*epsilon**3) - 91/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33487":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 743/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) - 61/(53747712*epsilon**3) - 91/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33488":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 743/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) - 61/(53747712*epsilon**3) - 91/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33489":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 743/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) - 61/(53747712*epsilon**3) - 91/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33490":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33491":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33492":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33493":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33494":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 743/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) - 61/(53747712*epsilon**3) - 91/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33495":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 743/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) - 61/(53747712*epsilon**3) - 91/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33496":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33497":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33498":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33499":"49*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) + 11621/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 5071/(537477120*epsilon**3) - 223/(5598720*epsilon**4) + 19/(414720*epsilon**5) - 1/(51840*epsilon**6)","33500":"-f_3/(622080*epsilon**2) - 3293/(134369280*epsilon**2) + 1769/(44789760*epsilon**3) - 233/(4976640*epsilon**4) + 1/(31104*epsilon**5) - 1/(103680*epsilon**6)","33501":"-f_3/(622080*epsilon**2) - 3293/(134369280*epsilon**2) + 1769/(44789760*epsilon**3) - 233/(4976640*epsilon**4) + 1/(31104*epsilon**5) - 1/(103680*epsilon**6)","33502":"-347/(537477120*epsilon**2) - 6823/(6449725440*epsilon**3) + 1/(373248*epsilon**4) - 121/(44789760*epsilon**5) + 1/(933120*epsilon**6)","33503":"-347/(537477120*epsilon**2) - 6823/(6449725440*epsilon**3) + 1/(373248*epsilon**4) - 121/(44789760*epsilon**5) + 1/(933120*epsilon**6)","33504":"f_3/(221184*epsilon**2) - 2153/(1074954240*epsilon**2) + pi**4/(99532800*epsilon**2) + f_3/(829440*epsilon**3) + 9617/(1074954240*epsilon**3) - 1061/(44789760*epsilon**4) + 149/(7464960*epsilon**5) - 1/(155520*epsilon**6)","33505":"f_3/(221184*epsilon**2) - 2153/(1074954240*epsilon**2) + pi**4/(99532800*epsilon**2) + f_3/(829440*epsilon**3) + 9617/(1074954240*epsilon**3) - 1061/(44789760*epsilon**4) + 149/(7464960*epsilon**5) - 1/(155520*epsilon**6)","33506":"f_3/(221184*epsilon**2) - 2153/(1074954240*epsilon**2) + pi**4/(99532800*epsilon**2) + f_3/(829440*epsilon**3) + 9617/(1074954240*epsilon**3) - 1061/(44789760*epsilon**4) + 149/(7464960*epsilon**5) - 1/(155520*epsilon**6)","33507":"f_3/(221184*epsilon**2) - 2153/(1074954240*epsilon**2) + pi**4/(99532800*epsilon**2) + f_3/(829440*epsilon**3) + 9617/(1074954240*epsilon**3) - 1061/(44789760*epsilon**4) + 149/(7464960*epsilon**5) - 1/(155520*epsilon**6)","33508":"f_3/(311040*epsilon**2) - 17141/(537477120*epsilon**2) + 1877/(44789760*epsilon**3) - 233/(4976640*epsilon**4) + 1/(31104*epsilon**5) - 1/(103680*epsilon**6)","33509":"f_3/(311040*epsilon**2) - 17141/(537477120*epsilon**2) + 1877/(44789760*epsilon**3) - 233/(4976640*epsilon**4) + 1/(31104*epsilon**5) - 1/(103680*epsilon**6)","33510":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 521/(403107840*epsilon**2) - f_3/(207360*epsilon**3) + 469/(268738560*epsilon**3) - 59/(5598720*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33511":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 521/(403107840*epsilon**2) - f_3/(207360*epsilon**3) + 469/(268738560*epsilon**3) - 59/(5598720*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33512":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 521/(403107840*epsilon**2) - f_3/(207360*epsilon**3) + 469/(268738560*epsilon**3) - 59/(5598720*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33513":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) - 521/(403107840*epsilon**2) - f_3/(207360*epsilon**3) + 469/(268738560*epsilon**3) - 59/(5598720*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33514":"-5*f_3/(165888*epsilon**2) - pi**4/(8294400*epsilon**2) + 2101/(53747712*epsilon**2) - f_3/(69120*epsilon**3) + 37/(3317760*epsilon**3) + 43/(414720*epsilon**4) - 7/(41472*epsilon**5) + 1/(12960*epsilon**6)","33515":"-5*f_3/(165888*epsilon**2) - pi**4/(8294400*epsilon**2) + 2101/(53747712*epsilon**2) - f_3/(69120*epsilon**3) + 37/(3317760*epsilon**3) + 43/(414720*epsilon**4) - 7/(41472*epsilon**5) + 1/(12960*epsilon**6)","33516":"-5*f_3/(165888*epsilon**2) - pi**4/(8294400*epsilon**2) + 2101/(53747712*epsilon**2) - f_3/(69120*epsilon**3) + 37/(3317760*epsilon**3) + 43/(414720*epsilon**4) - 7/(41472*epsilon**5) + 1/(12960*epsilon**6)","33517":"-5*f_3/(165888*epsilon**2) - pi**4/(8294400*epsilon**2) + 2101/(53747712*epsilon**2) - f_3/(69120*epsilon**3) + 37/(3317760*epsilon**3) + 43/(414720*epsilon**4) - 7/(41472*epsilon**5) + 1/(12960*epsilon**6)","33518":"-f_3/(20480*epsilon**2) - 4241/(71663616*epsilon**2) - pi**4/(49766400*epsilon**2) + f_3/(46080*epsilon**3) + 43771/(537477120*epsilon**3) - 2449/(44789760*epsilon**4) + 73/(3732480*epsilon**5) - 1/(311040*epsilon**6)","33519":"-f_3/(20480*epsilon**2) - 4241/(71663616*epsilon**2) - pi**4/(49766400*epsilon**2) + f_3/(46080*epsilon**3) + 43771/(537477120*epsilon**3) - 2449/(44789760*epsilon**4) + 73/(3732480*epsilon**5) - 1/(311040*epsilon**6)","33520":"-f_3/(1920*epsilon**2) + pi**4/(1382400*epsilon**2) + 102019/(179159040*epsilon**2) + f_3/(1920*epsilon**3) - 1147/(1866240*epsilon**3) + 29/(1244160*epsilon**4) + 7/(25920*epsilon**5) - 1/(8640*epsilon**6)","33521":"-f_3/(1920*epsilon**2) + pi**4/(1382400*epsilon**2) + 102019/(179159040*epsilon**2) + f_3/(1920*epsilon**3) - 1147/(1866240*epsilon**3) + 29/(1244160*epsilon**4) + 7/(25920*epsilon**5) - 1/(8640*epsilon**6)","33522":"-73*f_3/(138240*epsilon**2) + 7*pi**4/(4147200*epsilon**2) + 3163/(11197440*epsilon**2) + f_3/(17280*epsilon**3) + 2357/(7464960*epsilon**3) - 137/(248832*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","33523":"-73*f_3/(138240*epsilon**2) + 7*pi**4/(4147200*epsilon**2) + 3163/(11197440*epsilon**2) + f_3/(17280*epsilon**3) + 2357/(7464960*epsilon**3) - 137/(248832*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","33524":"-73*f_3/(138240*epsilon**2) + 7*pi**4/(4147200*epsilon**2) + 3163/(11197440*epsilon**2) + f_3/(17280*epsilon**3) + 2357/(7464960*epsilon**3) - 137/(248832*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","33525":"-73*f_3/(138240*epsilon**2) + 7*pi**4/(4147200*epsilon**2) + 3163/(11197440*epsilon**2) + f_3/(17280*epsilon**3) + 2357/(7464960*epsilon**3) - 137/(248832*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","33526":"-f_3/(69120*epsilon**2) - 1421/(7464960*epsilon**2) - pi**4/(829440*epsilon**2) + f_3/(6912*epsilon**3) - 1093/(4976640*epsilon**3) - 43/(82944*epsilon**4) + 29/(34560*epsilon**5) - 1/(2880*epsilon**6)","33527":"-f_3/(69120*epsilon**2) - 1421/(7464960*epsilon**2) - pi**4/(829440*epsilon**2) + f_3/(6912*epsilon**3) - 1093/(4976640*epsilon**3) - 43/(82944*epsilon**4) + 29/(34560*epsilon**5) - 1/(2880*epsilon**6)","33528":"-f_3/(69120*epsilon**2) - 1421/(7464960*epsilon**2) - pi**4/(829440*epsilon**2) + f_3/(6912*epsilon**3) - 1093/(4976640*epsilon**3) - 43/(82944*epsilon**4) + 29/(34560*epsilon**5) - 1/(2880*epsilon**6)","33529":"-f_3/(69120*epsilon**2) - 1421/(7464960*epsilon**2) - pi**4/(829440*epsilon**2) + f_3/(6912*epsilon**3) - 1093/(4976640*epsilon**3) - 43/(82944*epsilon**4) + 29/(34560*epsilon**5) - 1/(2880*epsilon**6)","33530":"-229*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) + 4969/(2799360*epsilon**2) + 17*f_3/(17280*epsilon**3) - 7507/(7464960*epsilon**3) - 253/(1244160*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","33531":"-229*f_3/(138240*epsilon**2) - pi**4/(4147200*epsilon**2) + 4969/(2799360*epsilon**2) + 17*f_3/(17280*epsilon**3) - 7507/(7464960*epsilon**3) - 253/(1244160*epsilon**4) + 1/(2592*epsilon**5) - 1/(8640*epsilon**6)","33532":"-5*f_3/(82944*epsilon**2) + 5231/(537477120*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1537/(44789760*epsilon**3) + 59/(414720*epsilon**4) - 23/(103680*epsilon**5) + 1/(8640*epsilon**6)","33533":"-5*f_3/(82944*epsilon**2) + 5231/(537477120*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1537/(44789760*epsilon**3) + 59/(414720*epsilon**4) - 23/(103680*epsilon**5) + 1/(8640*epsilon**6)","33534":"103*f_3/(138240*epsilon**2) - 97351/(179159040*epsilon**2) - pi**4/(460800*epsilon**2) - f_3/(3840*epsilon**3) + 16553/(14929920*epsilon**3) - 553/(622080*epsilon**4) + 59/(103680*epsilon**5) - 1/(4320*epsilon**6)","33535":"103*f_3/(138240*epsilon**2) - 97351/(179159040*epsilon**2) - pi**4/(460800*epsilon**2) - f_3/(3840*epsilon**3) + 16553/(14929920*epsilon**3) - 553/(622080*epsilon**4) + 59/(103680*epsilon**5) - 1/(4320*epsilon**6)","33536":"11*f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 80021/(537477120*epsilon**2) - f_3/(69120*epsilon**3) - 31051/(89579520*epsilon**3) + 517/(1244160*epsilon**4) - 169/(622080*epsilon**5) + 1/(12960*epsilon**6)","33537":"11*f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 80021/(537477120*epsilon**2) - f_3/(69120*epsilon**3) - 31051/(89579520*epsilon**3) + 517/(1244160*epsilon**4) - 169/(622080*epsilon**5) + 1/(12960*epsilon**6)","33538":"11*f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 80021/(537477120*epsilon**2) - f_3/(69120*epsilon**3) - 31051/(89579520*epsilon**3) + 517/(1244160*epsilon**4) - 169/(622080*epsilon**5) + 1/(12960*epsilon**6)","33539":"11*f_3/(829440*epsilon**2) - pi**4/(8294400*epsilon**2) + 80021/(537477120*epsilon**2) - f_3/(69120*epsilon**3) - 31051/(89579520*epsilon**3) + 517/(1244160*epsilon**4) - 169/(622080*epsilon**5) + 1/(12960*epsilon**6)","33540":"11*f_3/(51840*epsilon**2) - pi**4/(8294400*epsilon**2) + 2527/(119439360*epsilon**2) - f_3/(11520*epsilon**3) - 4043/(22394880*epsilon**3) + 1379/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33541":"11*f_3/(51840*epsilon**2) - pi**4/(8294400*epsilon**2) + 2527/(119439360*epsilon**2) - f_3/(11520*epsilon**3) - 4043/(22394880*epsilon**3) + 1379/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33542":"53*f_3/(4976640*epsilon**2) - 9247/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 13613/(537477120*epsilon**3) - 23/(414720*epsilon**4) + 67/(1244160*epsilon**5) - 1/(51840*epsilon**6)","33543":"53*f_3/(4976640*epsilon**2) - 9247/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 13613/(537477120*epsilon**3) - 23/(414720*epsilon**4) + 67/(1244160*epsilon**5) - 1/(51840*epsilon**6)","33544":"77*f_3/(103680*epsilon**2) + f_5/(17280*epsilon**2) - 10043/(5971968*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - 77*f_3/(51840*epsilon**3) - pi**4/(259200*epsilon**3) + 191/(82944*epsilon**3) + f_3/(1440*epsilon**4) - 25/(20736*epsilon**4) + 1/(4320*epsilon**5)","33545":"77*f_3/(103680*epsilon**2) + f_5/(17280*epsilon**2) - 10043/(5971968*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - 77*f_3/(51840*epsilon**3) - pi**4/(259200*epsilon**3) + 191/(82944*epsilon**3) + f_3/(1440*epsilon**4) - 25/(20736*epsilon**4) + 1/(4320*epsilon**5)","33546":"-139*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 90463/(134369280*epsilon**2) + f_3/(6912*epsilon**3) - 2651/(4478976*epsilon**3) + 659/(1866240*epsilon**4) - 17/(103680*epsilon**5) + 1/(25920*epsilon**6)","33547":"-139*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 90463/(134369280*epsilon**2) + f_3/(6912*epsilon**3) - 2651/(4478976*epsilon**3) + 659/(1866240*epsilon**4) - 17/(103680*epsilon**5) + 1/(25920*epsilon**6)","33548":"-101*f_3/(2488320*epsilon**2) - 114223/(322486272*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(51840*epsilon**3) + 1697/(5598720*epsilon**3) - 653/(4478976*epsilon**4) + 41/(933120*epsilon**5) - 1/(155520*epsilon**6)","33549":"-101*f_3/(2488320*epsilon**2) - 114223/(322486272*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(51840*epsilon**3) + 1697/(5598720*epsilon**3) - 653/(4478976*epsilon**4) + 41/(933120*epsilon**5) - 1/(155520*epsilon**6)","33550":"1741*f_3/(2488320*epsilon**2) - f_5/(34560*epsilon**2) - 2947/(2488320*epsilon**2) + pi**4/(552960*epsilon**2) - 53*f_3/(41472*epsilon**3) - pi**4/(2073600*epsilon**3) + 4099/(2488320*epsilon**3) + f_3/(1920*epsilon**4) - 29/(34560*epsilon**4) + 1/(5760*epsilon**5)","33551":"1741*f_3/(2488320*epsilon**2) - f_5/(34560*epsilon**2) - 2947/(2488320*epsilon**2) + pi**4/(552960*epsilon**2) - 53*f_3/(41472*epsilon**3) - pi**4/(2073600*epsilon**3) + 4099/(2488320*epsilon**3) + f_3/(1920*epsilon**4) - 29/(34560*epsilon**4) + 1/(5760*epsilon**5)","33552":"1741*f_3/(2488320*epsilon**2) - f_5/(34560*epsilon**2) - 2947/(2488320*epsilon**2) + pi**4/(552960*epsilon**2) - 53*f_3/(41472*epsilon**3) - pi**4/(2073600*epsilon**3) + 4099/(2488320*epsilon**3) + f_3/(1920*epsilon**4) - 29/(34560*epsilon**4) + 1/(5760*epsilon**5)","33553":"1741*f_3/(2488320*epsilon**2) - f_5/(34560*epsilon**2) - 2947/(2488320*epsilon**2) + pi**4/(552960*epsilon**2) - 53*f_3/(41472*epsilon**3) - pi**4/(2073600*epsilon**3) + 4099/(2488320*epsilon**3) + f_3/(1920*epsilon**4) - 29/(34560*epsilon**4) + 1/(5760*epsilon**5)","33554":"-103*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(115200*epsilon**2) + 547/(311040*epsilon**2) + 53*f_3/(25920*epsilon**3) - 131/(77760*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","33555":"-103*f_3/(103680*epsilon**2) - f_5/(8640*epsilon**2) - pi**4/(115200*epsilon**2) + 547/(311040*epsilon**2) + 53*f_3/(25920*epsilon**3) - 131/(77760*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","33556":"-13*f_3/(20736*epsilon**2) - f_5/(7680*epsilon**2) - pi**4/(230400*epsilon**2) + 23/(19440*epsilon**2) + 53*f_3/(51840*epsilon**3) - 149/(155520*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33557":"-13*f_3/(20736*epsilon**2) - f_5/(7680*epsilon**2) - pi**4/(230400*epsilon**2) + 23/(19440*epsilon**2) + 53*f_3/(51840*epsilon**3) - 149/(155520*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","33558":"223*f_3/(414720*epsilon**2) - 15199/(268738560*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(3840*epsilon**3) - 12059/(44789760*epsilon**3) + 269/(746496*epsilon**4) - 19/(103680*epsilon**5) + 1/(25920*epsilon**6)","33559":"223*f_3/(414720*epsilon**2) - 15199/(268738560*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(3840*epsilon**3) - 12059/(44789760*epsilon**3) + 269/(746496*epsilon**4) - 19/(103680*epsilon**5) + 1/(25920*epsilon**6)","33560":"-f_3/(622080*epsilon**2) - 38107/(537477120*epsilon**2) + 44111/(268738560*epsilon**3) - 167/(1119744*epsilon**4) + 41/(622080*epsilon**5) - 1/(77760*epsilon**6)","33561":"-f_3/(622080*epsilon**2) - 38107/(537477120*epsilon**2) + 44111/(268738560*epsilon**3) - 167/(1119744*epsilon**4) + 41/(622080*epsilon**5) - 1/(77760*epsilon**6)","33562":"-f_3/(622080*epsilon**2) - 38107/(537477120*epsilon**2) + 44111/(268738560*epsilon**3) - 167/(1119744*epsilon**4) + 41/(622080*epsilon**5) - 1/(77760*epsilon**6)","33563":"-f_3/(622080*epsilon**2) - 38107/(537477120*epsilon**2) + 44111/(268738560*epsilon**3) - 167/(1119744*epsilon**4) + 41/(622080*epsilon**5) - 1/(77760*epsilon**6)","33564":"53*f_3/(414720*epsilon**2) - 7049/(53747712*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 799/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33565":"53*f_3/(414720*epsilon**2) - 7049/(53747712*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 799/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33566":"53*f_3/(414720*epsilon**2) - 7049/(53747712*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 799/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33567":"53*f_3/(414720*epsilon**2) - 7049/(53747712*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 799/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33568":"-49*f_3/(276480*epsilon**2) + pi**4/(2764800*epsilon**2) + 149701/(537477120*epsilon**2) + f_3/(23040*epsilon**3) - 3463/(9953280*epsilon**3) + 1567/(4976640*epsilon**4) - 127/(622080*epsilon**5) + 7/(103680*epsilon**6)","33569":"-49*f_3/(276480*epsilon**2) + pi**4/(2764800*epsilon**2) + 149701/(537477120*epsilon**2) + f_3/(23040*epsilon**3) - 3463/(9953280*epsilon**3) + 1567/(4976640*epsilon**4) - 127/(622080*epsilon**5) + 7/(103680*epsilon**6)","33570":"-49*f_3/(276480*epsilon**2) + pi**4/(2764800*epsilon**2) + 149701/(537477120*epsilon**2) + f_3/(23040*epsilon**3) - 3463/(9953280*epsilon**3) + 1567/(4976640*epsilon**4) - 127/(622080*epsilon**5) + 7/(103680*epsilon**6)","33571":"-49*f_3/(276480*epsilon**2) + pi**4/(2764800*epsilon**2) + 149701/(537477120*epsilon**2) + f_3/(23040*epsilon**3) - 3463/(9953280*epsilon**3) + 1567/(4976640*epsilon**4) - 127/(622080*epsilon**5) + 7/(103680*epsilon**6)","33572":"53*f_3/(4976640*epsilon**2) - 9607/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 9653/(537477120*epsilon**3) - 13/(248832*epsilon**4) + 67/(1244160*epsilon**5) - 1/(51840*epsilon**6)","33573":"53*f_3/(4976640*epsilon**2) - 9607/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 9653/(537477120*epsilon**3) - 13/(248832*epsilon**4) + 67/(1244160*epsilon**5) - 1/(51840*epsilon**6)","33574":"53*f_3/(4976640*epsilon**2) - 9607/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 9653/(537477120*epsilon**3) - 13/(248832*epsilon**4) + 67/(1244160*epsilon**5) - 1/(51840*epsilon**6)","33575":"53*f_3/(4976640*epsilon**2) - 9607/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 9653/(537477120*epsilon**3) - 13/(248832*epsilon**4) + 67/(1244160*epsilon**5) - 1/(51840*epsilon**6)","33576":"-31*f_3/(414720*epsilon**2) + 59/(2099520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(69120*epsilon**3) + 25/(5971968*epsilon**3) + 1163/(7464960*epsilon**4) - 139/(622080*epsilon**5) + 1/(10368*epsilon**6)","33577":"-31*f_3/(414720*epsilon**2) + 59/(2099520*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(69120*epsilon**3) + 25/(5971968*epsilon**3) + 1163/(7464960*epsilon**4) - 139/(622080*epsilon**5) + 1/(10368*epsilon**6)","33578":"-29*f_3/(552960*epsilon**2) + pi**4/(16588800*epsilon**2) + 13969/(134369280*epsilon**2) + f_3/(138240*epsilon**3) - 15121/(179159040*epsilon**3) + 1729/(14929920*epsilon**4) - 23/(248832*epsilon**5) + 1/(34560*epsilon**6)","33579":"-29*f_3/(552960*epsilon**2) + pi**4/(16588800*epsilon**2) + 13969/(134369280*epsilon**2) + f_3/(138240*epsilon**3) - 15121/(179159040*epsilon**3) + 1729/(14929920*epsilon**4) - 23/(248832*epsilon**5) + 1/(34560*epsilon**6)","33580":"-29*f_3/(552960*epsilon**2) + pi**4/(16588800*epsilon**2) + 13969/(134369280*epsilon**2) + f_3/(138240*epsilon**3) - 15121/(179159040*epsilon**3) + 1729/(14929920*epsilon**4) - 23/(248832*epsilon**5) + 1/(34560*epsilon**6)","33581":"-29*f_3/(552960*epsilon**2) + pi**4/(16588800*epsilon**2) + 13969/(134369280*epsilon**2) + f_3/(138240*epsilon**3) - 15121/(179159040*epsilon**3) + 1729/(14929920*epsilon**4) - 23/(248832*epsilon**5) + 1/(34560*epsilon**6)","33582":"f_3/(6912*epsilon**2) - pi**4/(4147200*epsilon**2) + 47/(1492992*epsilon**2) - f_3/(34560*epsilon**3) - 3239/(14929920*epsilon**3) + 1517/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33583":"f_3/(6912*epsilon**2) - pi**4/(4147200*epsilon**2) + 47/(1492992*epsilon**2) - f_3/(34560*epsilon**3) - 3239/(14929920*epsilon**3) + 1517/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33584":"f_3/(6912*epsilon**2) - pi**4/(4147200*epsilon**2) + 47/(1492992*epsilon**2) - f_3/(34560*epsilon**3) - 3239/(14929920*epsilon**3) + 1517/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33585":"f_3/(6912*epsilon**2) - pi**4/(4147200*epsilon**2) + 47/(1492992*epsilon**2) - f_3/(34560*epsilon**3) - 3239/(14929920*epsilon**3) + 1517/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33586":"19*f_3/(276480*epsilon**2) - pi**4/(2764800*epsilon**2) + 4447/(29859840*epsilon**2) + f_3/(34560*epsilon**3) - 4811/(14929920*epsilon**3) + 1733/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33587":"19*f_3/(276480*epsilon**2) - pi**4/(2764800*epsilon**2) + 4447/(29859840*epsilon**2) + f_3/(34560*epsilon**3) - 4811/(14929920*epsilon**3) + 1733/(7464960*epsilon**4) - 7/(77760*epsilon**5) + 1/(51840*epsilon**6)","33588":"-71*f_3/(2488320*epsilon**2) - 85513/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 23557/(134369280*epsilon**3) - 355/(2985984*epsilon**4) + 23/(466560*epsilon**5) - 1/(103680*epsilon**6)","33589":"-71*f_3/(2488320*epsilon**2) - 85513/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 23557/(134369280*epsilon**3) - 355/(2985984*epsilon**4) + 23/(466560*epsilon**5) - 1/(103680*epsilon**6)","33590":"-71*f_3/(2488320*epsilon**2) - 85513/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 23557/(134369280*epsilon**3) - 355/(2985984*epsilon**4) + 23/(466560*epsilon**5) - 1/(103680*epsilon**6)","33591":"-71*f_3/(2488320*epsilon**2) - 85513/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 23557/(134369280*epsilon**3) - 355/(2985984*epsilon**4) + 23/(466560*epsilon**5) - 1/(103680*epsilon**6)","33592":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) + 2209/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) + 487/(268738560*epsilon**3) - 127/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33593":"f_3/(138240*epsilon**2) - pi**4/(24883200*epsilon**2) + 2209/(1612431360*epsilon**2) - f_3/(207360*epsilon**3) + 487/(268738560*epsilon**3) - 127/(11197440*epsilon**4) + 17/(622080*epsilon**5) - 1/(51840*epsilon**6)","33594":"-f_3/(31104*epsilon**2) - 138961/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 33557/(268738560*epsilon**3) - 41/(552960*epsilon**4) + 7/(311040*epsilon**5) - 1/(311040*epsilon**6)","33595":"-f_3/(31104*epsilon**2) - 138961/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 33557/(268738560*epsilon**3) - 41/(552960*epsilon**4) + 7/(311040*epsilon**5) - 1/(311040*epsilon**6)","33596":"13*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 70837/(3224862720*epsilon**2) + f_3/(414720*epsilon**3) + 15359/(537477120*epsilon**3) - 1367/(22394880*epsilon**4) + 11/(248832*epsilon**5) - 1/(77760*epsilon**6)","33597":"13*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 70837/(3224862720*epsilon**2) + f_3/(414720*epsilon**3) + 15359/(537477120*epsilon**3) - 1367/(22394880*epsilon**4) + 11/(248832*epsilon**5) - 1/(77760*epsilon**6)","33598":"13*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 70837/(3224862720*epsilon**2) + f_3/(414720*epsilon**3) + 15359/(537477120*epsilon**3) - 1367/(22394880*epsilon**4) + 11/(248832*epsilon**5) - 1/(77760*epsilon**6)","33599":"13*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 70837/(3224862720*epsilon**2) + f_3/(414720*epsilon**3) + 15359/(537477120*epsilon**3) - 1367/(22394880*epsilon**4) + 11/(248832*epsilon**5) - 1/(77760*epsilon**6)","33600":"f_3/(103680*epsilon**2) - 25939/(644972544*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(138240*epsilon**3) + 28411/(537477120*epsilon**3) - 799/(14929920*epsilon**4) + 127/(3732480*epsilon**5) - 1/(103680*epsilon**6)","33601":"f_3/(103680*epsilon**2) - 25939/(644972544*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(138240*epsilon**3) + 28411/(537477120*epsilon**3) - 799/(14929920*epsilon**4) + 127/(3732480*epsilon**5) - 1/(103680*epsilon**6)","33602":"-f_3/(20480*epsilon**2) - 6341/(134369280*epsilon**2) + pi**4/(3317760*epsilon**2) + f_3/(27648*epsilon**3) - 3199/(59719680*epsilon**3) + 283/(2488320*epsilon**4) - 59/(414720*epsilon**5) + 1/(12960*epsilon**6)","33603":"-f_3/(20480*epsilon**2) - 6341/(134369280*epsilon**2) + pi**4/(3317760*epsilon**2) + f_3/(27648*epsilon**3) - 3199/(59719680*epsilon**3) + 283/(2488320*epsilon**4) - 59/(414720*epsilon**5) + 1/(12960*epsilon**6)","33604":"-f_3/(20480*epsilon**2) - 6341/(134369280*epsilon**2) + pi**4/(3317760*epsilon**2) + f_3/(27648*epsilon**3) - 3199/(59719680*epsilon**3) + 283/(2488320*epsilon**4) - 59/(414720*epsilon**5) + 1/(12960*epsilon**6)","33605":"-f_3/(20480*epsilon**2) - 6341/(134369280*epsilon**2) + pi**4/(3317760*epsilon**2) + f_3/(27648*epsilon**3) - 3199/(59719680*epsilon**3) + 283/(2488320*epsilon**4) - 59/(414720*epsilon**5) + 1/(12960*epsilon**6)","33606":"13*f_3/(207360*epsilon**2) - 11431/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 367/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33607":"13*f_3/(207360*epsilon**2) - 11431/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 367/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33608":"13*f_3/(207360*epsilon**2) - 11431/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 367/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33609":"13*f_3/(207360*epsilon**2) - 11431/(268738560*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 367/(14929920*epsilon**3) + 1487/(14929920*epsilon**4) - 1/(7776*epsilon**5) + 1/(20736*epsilon**6)","33610":"29*f_3/(103680*epsilon**2) - 181393/(537477120*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(5760*epsilon**3) + 1199/(5598720*epsilon**3) + 169/(3732480*epsilon**4) - 17/(155520*epsilon**5) + 1/(25920*epsilon**6)","33611":"29*f_3/(103680*epsilon**2) - 181393/(537477120*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(5760*epsilon**3) + 1199/(5598720*epsilon**3) + 169/(3732480*epsilon**4) - 17/(155520*epsilon**5) + 1/(25920*epsilon**6)","33612":"-f_3/(20480*epsilon**2) - 2759/(134369280*epsilon**2) + pi**4/(3317760*epsilon**2) + f_3/(27648*epsilon**3) - 4303/(59719680*epsilon**3) + 307/(2488320*epsilon**4) - 59/(414720*epsilon**5) + 1/(12960*epsilon**6)","33613":"-f_3/(20480*epsilon**2) - 2759/(134369280*epsilon**2) + pi**4/(3317760*epsilon**2) + f_3/(27648*epsilon**3) - 4303/(59719680*epsilon**3) + 307/(2488320*epsilon**4) - 59/(414720*epsilon**5) + 1/(12960*epsilon**6)","33614":"13*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 3533/(644972544*epsilon**2) + f_3/(414720*epsilon**3) + 19247/(537477120*epsilon**3) - 1403/(22394880*epsilon**4) + 11/(248832*epsilon**5) - 1/(77760*epsilon**6)","33615":"13*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 3533/(644972544*epsilon**2) + f_3/(414720*epsilon**3) + 19247/(537477120*epsilon**3) - 1403/(22394880*epsilon**4) + 11/(248832*epsilon**5) - 1/(77760*epsilon**6)","33616":"-13*f_3/(4976640*epsilon**2) - 893/(403107840*epsilon**2) + pi**4/(49766400*epsilon**2) + f_3/(414720*epsilon**3) + 1717/(179159040*epsilon**3) - 337/(11197440*epsilon**4) + 25/(746496*epsilon**5) - 1/(77760*epsilon**6)","33617":"-13*f_3/(4976640*epsilon**2) - 893/(403107840*epsilon**2) + pi**4/(49766400*epsilon**2) + f_3/(414720*epsilon**3) + 1717/(179159040*epsilon**3) - 337/(11197440*epsilon**4) + 25/(746496*epsilon**5) - 1/(77760*epsilon**6)","33618":"-13*f_3/(4976640*epsilon**2) - 893/(403107840*epsilon**2) + pi**4/(49766400*epsilon**2) + f_3/(414720*epsilon**3) + 1717/(179159040*epsilon**3) - 337/(11197440*epsilon**4) + 25/(746496*epsilon**5) - 1/(77760*epsilon**6)","33619":"-13*f_3/(4976640*epsilon**2) - 893/(403107840*epsilon**2) + pi**4/(49766400*epsilon**2) + f_3/(414720*epsilon**3) + 1717/(179159040*epsilon**3) - 337/(11197440*epsilon**4) + 25/(746496*epsilon**5) - 1/(77760*epsilon**6)","33620":"-19*f_3/(1244160*epsilon**2) - 2099/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 4633/(268738560*epsilon**3) - 3023/(89579520*epsilon**4) + 5/(186624*epsilon**5) - 1/(124416*epsilon**6)","33621":"-19*f_3/(1244160*epsilon**2) - 2099/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 4633/(268738560*epsilon**3) - 3023/(89579520*epsilon**4) + 5/(186624*epsilon**5) - 1/(124416*epsilon**6)","33622":"-19*f_3/(1244160*epsilon**2) - 2099/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 4633/(268738560*epsilon**3) - 3023/(89579520*epsilon**4) + 5/(186624*epsilon**5) - 1/(124416*epsilon**6)","33623":"-19*f_3/(1244160*epsilon**2) - 2099/(537477120*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 4633/(268738560*epsilon**3) - 3023/(89579520*epsilon**4) + 5/(186624*epsilon**5) - 1/(124416*epsilon**6)","33624":"-71*f_3/(2488320*epsilon**2) + pi**4/(49766400*epsilon**2) + 52697/(2149908480*epsilon**2) + f_3/(69120*epsilon**3) - 533/(67184640*epsilon**3) - 463/(44789760*epsilon**4) + 1/(93312*epsilon**5) - 1/(311040*epsilon**6)","33625":"-71*f_3/(2488320*epsilon**2) + pi**4/(49766400*epsilon**2) + 52697/(2149908480*epsilon**2) + f_3/(69120*epsilon**3) - 533/(67184640*epsilon**3) - 463/(44789760*epsilon**4) + 1/(93312*epsilon**5) - 1/(311040*epsilon**6)","33626":"f_3/(622080*epsilon**2) - 1849/(1612431360*epsilon**2) + 2329/(358318080*epsilon**3) - 91/(5598720*epsilon**4) + 25/(1492992*epsilon**5) - 1/(155520*epsilon**6)","33627":"f_3/(622080*epsilon**2) - 1849/(1612431360*epsilon**2) + 2329/(358318080*epsilon**3) - 91/(5598720*epsilon**4) + 25/(1492992*epsilon**5) - 1/(155520*epsilon**6)","33628":"f_3/(622080*epsilon**2) - 1849/(1612431360*epsilon**2) + 2329/(358318080*epsilon**3) - 91/(5598720*epsilon**4) + 25/(1492992*epsilon**5) - 1/(155520*epsilon**6)","33629":"f_3/(622080*epsilon**2) - 1849/(1612431360*epsilon**2) + 2329/(358318080*epsilon**3) - 91/(5598720*epsilon**4) + 25/(1492992*epsilon**5) - 1/(155520*epsilon**6)","33630":"f_3/(221184*epsilon**2) - 7631/(1074954240*epsilon**2) + pi**4/(99532800*epsilon**2) + f_3/(829440*epsilon**3) + 12857/(1074954240*epsilon**3) - 1097/(44789760*epsilon**4) + 149/(7464960*epsilon**5) - 1/(155520*epsilon**6)","33631":"f_3/(221184*epsilon**2) - 7631/(1074954240*epsilon**2) + pi**4/(99532800*epsilon**2) + f_3/(829440*epsilon**3) + 12857/(1074954240*epsilon**3) - 1097/(44789760*epsilon**4) + 149/(7464960*epsilon**5) - 1/(155520*epsilon**6)","33632":"-5*f_3/(165888*epsilon**2) - pi**4/(8294400*epsilon**2) + 15131/(268738560*epsilon**2) - f_3/(69120*epsilon**3) - 121/(9953280*epsilon**3) + 47/(414720*epsilon**4) - 7/(41472*epsilon**5) + 1/(12960*epsilon**6)","33633":"-5*f_3/(165888*epsilon**2) - pi**4/(8294400*epsilon**2) + 15131/(268738560*epsilon**2) - f_3/(69120*epsilon**3) - 121/(9953280*epsilon**3) + 47/(414720*epsilon**4) - 7/(41472*epsilon**5) + 1/(12960*epsilon**6)","33634":"-167/(119439360*epsilon**2) - 4087/(6449725440*epsilon**3) + 19/(7464960*epsilon**4) - 121/(44789760*epsilon**5) + 1/(933120*epsilon**6)","33635":"-167/(119439360*epsilon**2) - 4087/(6449725440*epsilon**3) + 19/(7464960*epsilon**4) - 121/(44789760*epsilon**5) + 1/(933120*epsilon**6)","33636":"-167/(119439360*epsilon**2) - 4087/(6449725440*epsilon**3) + 19/(7464960*epsilon**4) - 121/(44789760*epsilon**5) + 1/(933120*epsilon**6)","33637":"-167/(119439360*epsilon**2) - 4087/(6449725440*epsilon**3) + 19/(7464960*epsilon**4) - 121/(44789760*epsilon**5) + 1/(933120*epsilon**6)","33638":"-11*f_3/(29859840*epsilon**2) - 677/(1074954240*epsilon**2) - pi**4/(298598400*epsilon**2) - f_3/(2488320*epsilon**3) - 1603/(3224862720*epsilon**3) + 31/(7464960*epsilon**4) - 121/(22394880*epsilon**5) + 1/(466560*epsilon**6)","33639":"-11*f_3/(29859840*epsilon**2) - 677/(1074954240*epsilon**2) - pi**4/(298598400*epsilon**2) - f_3/(2488320*epsilon**3) - 1603/(3224862720*epsilon**3) + 31/(7464960*epsilon**4) - 121/(22394880*epsilon**5) + 1/(466560*epsilon**6)","33640":"-11*f_3/(14929920*epsilon**2) - 691/(6449725440*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) - 89/(537477120*epsilon**3) + 1/(8957952*epsilon**4) - 11/(3732480*epsilon**5) + 1/(311040*epsilon**6)","33641":"-11*f_3/(14929920*epsilon**2) - 691/(6449725440*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) - 89/(537477120*epsilon**3) + 1/(8957952*epsilon**4) - 11/(3732480*epsilon**5) + 1/(311040*epsilon**6)","33642":"-11*f_3/(29859840*epsilon**2) - 23/(13271040*epsilon**2) - pi**4/(298598400*epsilon**2) - f_3/(2488320*epsilon**3) + 1133/(3224862720*epsilon**3) + 29/(7464960*epsilon**4) - 121/(22394880*epsilon**5) + 1/(466560*epsilon**6)","33643":"-11*f_3/(29859840*epsilon**2) - 23/(13271040*epsilon**2) - pi**4/(298598400*epsilon**2) - f_3/(2488320*epsilon**3) + 1133/(3224862720*epsilon**3) + 29/(7464960*epsilon**4) - 121/(22394880*epsilon**5) + 1/(466560*epsilon**6)","33644":"-11*f_3/(29859840*epsilon**2) - 23/(13271040*epsilon**2) - pi**4/(298598400*epsilon**2) - f_3/(2488320*epsilon**3) + 1133/(3224862720*epsilon**3) + 29/(7464960*epsilon**4) - 121/(22394880*epsilon**5) + 1/(466560*epsilon**6)","33645":"-11*f_3/(29859840*epsilon**2) - 23/(13271040*epsilon**2) - pi**4/(298598400*epsilon**2) - f_3/(2488320*epsilon**3) + 1133/(3224862720*epsilon**3) + 29/(7464960*epsilon**4) - 121/(22394880*epsilon**5) + 1/(466560*epsilon**6)","33646":"-833*f_3/(29859840*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(59719680*epsilon**2) + 2509/(89579520*epsilon**2) + 7*f_3/(165888*epsilon**3) - 2507/(29859840*epsilon**3) + pi**4/(24883200*epsilon**3) - f_3/(23040*epsilon**4) + 31/(248832*epsilon**4) - 11/(207360*epsilon**5)","33647":"-833*f_3/(29859840*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(59719680*epsilon**2) + 2509/(89579520*epsilon**2) + 7*f_3/(165888*epsilon**3) - 2507/(29859840*epsilon**3) + pi**4/(24883200*epsilon**3) - f_3/(23040*epsilon**4) + 31/(248832*epsilon**4) - 11/(207360*epsilon**5)","33648":"11*f_3/(14929920*epsilon**2) - pi**4/(74649600*epsilon**2) + 157/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) - 317/(214990848*epsilon**3) + 373/(89579520*epsilon**4) - 11/(2488320*epsilon**5) + 1/(622080*epsilon**6)","33649":"11*f_3/(14929920*epsilon**2) - pi**4/(74649600*epsilon**2) + 157/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) - 317/(214990848*epsilon**3) + 373/(89579520*epsilon**4) - 11/(2488320*epsilon**5) + 1/(622080*epsilon**6)","33650":"-11*f_3/(5971968*epsilon**2) - 829/(2149908480*epsilon**2) + pi**4/(298598400*epsilon**2) + f_3/(2488320*epsilon**3) - 73/(358318080*epsilon**3) + 223/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33651":"-11*f_3/(5971968*epsilon**2) - 829/(2149908480*epsilon**2) + pi**4/(298598400*epsilon**2) + f_3/(2488320*epsilon**3) - 73/(358318080*epsilon**3) + 223/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33652":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 1051/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) + 271/(358318080*epsilon**3) + 199/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33653":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 1051/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) + 271/(358318080*epsilon**3) + 199/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33654":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 1051/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) + 271/(358318080*epsilon**3) + 199/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33655":"-11*f_3/(5971968*epsilon**2) + pi**4/(298598400*epsilon**2) + 1051/(2149908480*epsilon**2) + f_3/(2488320*epsilon**3) + 271/(358318080*epsilon**3) + 199/(44789760*epsilon**4) - 11/(1492992*epsilon**5) + 1/(311040*epsilon**6)","33656":"-11*f_3/(29859840*epsilon**2) - 949/(12899450880*epsilon**2) + pi**4/(298598400*epsilon**2) + f_3/(2488320*epsilon**3) - 119/(1074954240*epsilon**3) + 11/(89579520*epsilon**4) - 11/(7464960*epsilon**5) + 1/(622080*epsilon**6)","33657":"-11*f_3/(29859840*epsilon**2) - 949/(12899450880*epsilon**2) + pi**4/(298598400*epsilon**2) + f_3/(2488320*epsilon**3) - 119/(1074954240*epsilon**3) + 11/(89579520*epsilon**4) - 11/(7464960*epsilon**5) + 1/(622080*epsilon**6)","33658":"-5*f_3/(165888*epsilon**2) + 3431/(1074954240*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 2761/(89579520*epsilon**3) + 67/(829440*epsilon**4) - 23/(207360*epsilon**5) + 1/(17280*epsilon**6)","33659":"-5*f_3/(165888*epsilon**2) + 3431/(1074954240*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 2761/(89579520*epsilon**3) + 67/(829440*epsilon**4) - 23/(207360*epsilon**5) + 1/(17280*epsilon**6)","33660":"629*f_3/(995328*epsilon**2) + f_5/(17280*epsilon**2) - 51493/(59719680*epsilon**2) + 11*pi**4/(16588800*epsilon**2) - 217*f_3/(414720*epsilon**3) - pi**4/(4147200*epsilon**3) + 949/(995328*epsilon**3) + f_3/(3840*epsilon**4) - 67/(103680*epsilon**4) + 7/(34560*epsilon**5)","33661":"629*f_3/(995328*epsilon**2) + f_5/(17280*epsilon**2) - 51493/(59719680*epsilon**2) + 11*pi**4/(16588800*epsilon**2) - 217*f_3/(414720*epsilon**3) - pi**4/(4147200*epsilon**3) + 949/(995328*epsilon**3) + f_3/(3840*epsilon**4) - 67/(103680*epsilon**4) + 7/(34560*epsilon**5)","33662":"629*f_3/(995328*epsilon**2) + f_5/(17280*epsilon**2) - 51493/(59719680*epsilon**2) + 11*pi**4/(16588800*epsilon**2) - 217*f_3/(414720*epsilon**3) - pi**4/(4147200*epsilon**3) + 949/(995328*epsilon**3) + f_3/(3840*epsilon**4) - 67/(103680*epsilon**4) + 7/(34560*epsilon**5)","33663":"629*f_3/(995328*epsilon**2) + f_5/(17280*epsilon**2) - 51493/(59719680*epsilon**2) + 11*pi**4/(16588800*epsilon**2) - 217*f_3/(414720*epsilon**3) - pi**4/(4147200*epsilon**3) + 949/(995328*epsilon**3) + f_3/(3840*epsilon**4) - 67/(103680*epsilon**4) + 7/(34560*epsilon**5)","33664":"-5*f_3/(497664*epsilon**2) - 26591/(3224862720*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(414720*epsilon**3) + 17827/(537477120*epsilon**3) - 727/(14929920*epsilon**4) + 127/(3732480*epsilon**5) - 1/(103680*epsilon**6)","33665":"-5*f_3/(497664*epsilon**2) - 26591/(3224862720*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(414720*epsilon**3) + 17827/(537477120*epsilon**3) - 727/(14929920*epsilon**4) + 127/(3732480*epsilon**5) - 1/(103680*epsilon**6)","33666":"-5*f_3/(497664*epsilon**2) - 26591/(3224862720*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(414720*epsilon**3) + 17827/(537477120*epsilon**3) - 727/(14929920*epsilon**4) + 127/(3732480*epsilon**5) - 1/(103680*epsilon**6)","33667":"-5*f_3/(497664*epsilon**2) - 26591/(3224862720*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(414720*epsilon**3) + 17827/(537477120*epsilon**3) - 727/(14929920*epsilon**4) + 127/(3732480*epsilon**5) - 1/(103680*epsilon**6)","33668":"6895/(35831808*epsilon**3) - 1345/(2985984*epsilon**4) + 115/(248832*epsilon**5) - 5/(10368*epsilon**6)","33669":"-3905/(107495424*epsilon**3) + 125/(995328*epsilon**4) - 5/(20736*epsilon**5) + 5/(31104*epsilon**6)","33670":"-3905/(107495424*epsilon**3) + 125/(995328*epsilon**4) - 5/(20736*epsilon**5) + 5/(31104*epsilon**6)","33671":"2485/(71663616*epsilon**4) - 245/(2985984*epsilon**5) + 35/(248832*epsilon**6)","33672":"2485/(71663616*epsilon**4) - 245/(2985984*epsilon**5) + 35/(248832*epsilon**6)","33673":"-6505/(107495424*epsilon**3) + 4925/(35831808*epsilon**4) - 35/(186624*epsilon**5) + 35/(248832*epsilon**6)","33674":"-6505/(107495424*epsilon**3) + 4925/(35831808*epsilon**4) - 35/(186624*epsilon**5) + 35/(248832*epsilon**6)","33675":"5*f_3/(41472*epsilon**3) - 2435/(11943936*epsilon**3) + 125/(995328*epsilon**4) + 55/(82944*epsilon**5) - 5/(6912*epsilon**6)","33676":"5*f_3/(41472*epsilon**3) - 2435/(11943936*epsilon**3) + 125/(995328*epsilon**4) + 55/(82944*epsilon**5) - 5/(6912*epsilon**6)","33677":"-5*f_3/(165888*epsilon**3) + 9235/(214990848*epsilon**3) - 575/(17915904*epsilon**4) - 235/(1492992*epsilon**5) + 25/(124416*epsilon**6)","33678":"-2455/(429981696*epsilon**3) + 415/(11943936*epsilon**4) - 265/(2985984*epsilon**5) + 5/(82944*epsilon**6)","33679":"-2455/(429981696*epsilon**3) + 415/(11943936*epsilon**4) - 265/(2985984*epsilon**5) + 5/(82944*epsilon**6)","33680":"-35*f_3/(248832*epsilon**3) + 35/(147456*epsilon**3) + 5*f_3/(20736*epsilon**4) - 5/(12288*epsilon**4) + 25/(82944*epsilon**5)","33681":"-35*f_3/(248832*epsilon**3) + 35/(147456*epsilon**3) + 5*f_3/(20736*epsilon**4) - 5/(12288*epsilon**4) + 25/(82944*epsilon**5)","33682":"115/(161243136*epsilon**3) - 335/(53747712*epsilon**4) + 25/(1492992*epsilon**5) - 5/(373248*epsilon**6)","33683":"115/(161243136*epsilon**3) - 335/(53747712*epsilon**4) + 25/(1492992*epsilon**5) - 5/(373248*epsilon**6)","33684":"-65/(80621568*epsilon**3) - 155/(26873856*epsilon**4) + 25/(746496*epsilon**5) - 5/(186624*epsilon**6)","33685":"-65/(80621568*epsilon**3) - 155/(26873856*epsilon**4) + 25/(746496*epsilon**5) - 5/(186624*epsilon**6)","33686":"515/(20155392*epsilon**3) - 85/(839808*epsilon**4) + 185/(2239488*epsilon**5) - 5/(186624*epsilon**6)","33687":"515/(20155392*epsilon**3) - 85/(839808*epsilon**4) + 185/(2239488*epsilon**5) - 5/(186624*epsilon**6)","33688":"-605/(13436928*epsilon**3) + 985/(4478976*epsilon**4) - 115/(373248*epsilon**5) + 5/(31104*epsilon**6)","33689":"-605/(13436928*epsilon**3) + 985/(4478976*epsilon**4) - 115/(373248*epsilon**5) + 5/(31104*epsilon**6)","33690":"35/(1492992*epsilon**4) - 35/(248832*epsilon**5) + 35/(165888*epsilon**6)","33691":"-385/(35831808*epsilon**4) + 175/(3981312*epsilon**5) - 35/(995328*epsilon**6)","33692":"-385/(35831808*epsilon**4) + 175/(3981312*epsilon**5) - 35/(995328*epsilon**6)","33693":"-385/(35831808*epsilon**4) + 175/(3981312*epsilon**5) - 35/(995328*epsilon**6)","33694":"-385/(35831808*epsilon**4) + 175/(3981312*epsilon**5) - 35/(995328*epsilon**6)","33695":"7/(663552*epsilon**5) - 7/(221184*epsilon**6)","33696":"7/(663552*epsilon**5) - 7/(221184*epsilon**6)","33697":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","33698":"55/(6718464*epsilon**3) - 85/(1990656*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","33699":"3445/(161243136*epsilon**3) - 2105/(26873856*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","33700":"3445/(161243136*epsilon**3) - 2105/(26873856*epsilon**4) + 55/(746496*epsilon**5) - 5/(186624*epsilon**6)","33701":"-1805/(53747712*epsilon**3) + 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1/(248832*epsilon**6)","33861":"-19789/(644972544*epsilon**2) + 20099/(214990848*epsilon**3) - 2185/(17915904*epsilon**4) + 125/(1492992*epsilon**5) - 1/(41472*epsilon**6)","33862":"-19789/(644972544*epsilon**2) + 20099/(214990848*epsilon**3) - 2185/(17915904*epsilon**4) + 125/(1492992*epsilon**5) - 1/(41472*epsilon**6)","33863":"-19789/(644972544*epsilon**2) + 20099/(214990848*epsilon**3) - 2185/(17915904*epsilon**4) + 125/(1492992*epsilon**5) - 1/(41472*epsilon**6)","33864":"-19789/(644972544*epsilon**2) + 20099/(214990848*epsilon**3) - 2185/(17915904*epsilon**4) + 125/(1492992*epsilon**5) - 1/(41472*epsilon**6)","33865":"-2563/(1934917632*epsilon**2) - 2125/(429981696*epsilon**3) + 1717/(107495424*epsilon**4) - 121/(8957952*epsilon**5) + 1/(248832*epsilon**6)","33866":"-2563/(1934917632*epsilon**2) - 2125/(429981696*epsilon**3) + 1717/(107495424*epsilon**4) - 121/(8957952*epsilon**5) + 1/(248832*epsilon**6)","33867":"-2563/(1934917632*epsilon**2) - 2125/(429981696*epsilon**3) + 1717/(107495424*epsilon**4) - 121/(8957952*epsilon**5) + 1/(248832*epsilon**6)","33868":"-2563/(1934917632*epsilon**2) - 2125/(429981696*epsilon**3) + 1717/(107495424*epsilon**4) - 121/(8957952*epsilon**5) + 1/(248832*epsilon**6)","33869":"-11*f_3/(995328*epsilon**2) - 21703/(1289945088*epsilon**2) + f_3/(82944*epsilon**3) + 3739/(71663616*epsilon**3) - 367/(5971968*epsilon**4) + 17/(497664*epsilon**5) - 1/(124416*epsilon**6)","33870":"-11*f_3/(995328*epsilon**2) - 21703/(1289945088*epsilon**2) + f_3/(82944*epsilon**3) + 3739/(71663616*epsilon**3) - 367/(5971968*epsilon**4) + 17/(497664*epsilon**5) - 1/(124416*epsilon**6)","33871":"11*f_3/(1990656*epsilon**2) + 1463/(859963392*epsilon**2) - f_3/(165888*epsilon**3) + 1049/(107495424*epsilon**3) - 5/(110592*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","33872":"11*f_3/(1990656*epsilon**2) + 1463/(859963392*epsilon**2) - f_3/(165888*epsilon**3) + 1049/(107495424*epsilon**3) - 5/(110592*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","33873":"11*f_3/(1990656*epsilon**2) + 1463/(859963392*epsilon**2) - f_3/(165888*epsilon**3) + 1049/(107495424*epsilon**3) - 5/(110592*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","33874":"11*f_3/(1990656*epsilon**2) + 1463/(859963392*epsilon**2) - f_3/(165888*epsilon**3) + 1049/(107495424*epsilon**3) - 5/(110592*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","33875":"51821/(1289945088*epsilon**2) - 50387/(644972544*epsilon**3) + 2737/(53747712*epsilon**4) - 77/(4478976*epsilon**5) + 1/(373248*epsilon**6)","33876":"51821/(1289945088*epsilon**2) - 50387/(644972544*epsilon**3) + 2737/(53747712*epsilon**4) - 77/(4478976*epsilon**5) + 1/(373248*epsilon**6)","33877":"11*f_3/(5971968*epsilon**2) + 17479/(7739670528*epsilon**2) - f_3/(497664*epsilon**3) - 1423/(161243136*epsilon**3) + 23/(1679616*epsilon**4) - 11/(1119744*epsilon**5) + 1/(373248*epsilon**6)","33878":"11*f_3/(5971968*epsilon**2) + 17479/(7739670528*epsilon**2) - f_3/(497664*epsilon**3) - 1423/(161243136*epsilon**3) + 23/(1679616*epsilon**4) - 11/(1119744*epsilon**5) + 1/(373248*epsilon**6)","33879":"48763/(15479341056*epsilon**2) - 2431/(322486272*epsilon**3) + 211/(26873856*epsilon**4) - 11/(2239488*epsilon**5) + 1/(746496*epsilon**6)","33880":"48763/(15479341056*epsilon**2) - 2431/(322486272*epsilon**3) + 211/(26873856*epsilon**4) - 11/(2239488*epsilon**5) + 1/(746496*epsilon**6)","33881":"1199/(1934917632*epsilon**2) - 3301/(429981696*epsilon**3) + 1789/(107495424*epsilon**4) - 121/(8957952*epsilon**5) + 1/(248832*epsilon**6)","33882":"1199/(1934917632*epsilon**2) - 3301/(429981696*epsilon**3) + 1789/(107495424*epsilon**4) - 121/(8957952*epsilon**5) + 1/(248832*epsilon**6)","33883":"11*f_3/(1990656*epsilon**2) - 3025/(859963392*epsilon**2) - f_3/(165888*epsilon**3) + 2057/(107495424*epsilon**3) - 49/(995328*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","33884":"11*f_3/(1990656*epsilon**2) - 3025/(859963392*epsilon**2) - f_3/(165888*epsilon**3) + 2057/(107495424*epsilon**3) - 49/(995328*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","33885":"11*f_3/(82944*epsilon**2) - 1375/(35831808*epsilon**2) - f_3/(6912*epsilon**3) - 1901/(17915904*epsilon**3) + 61/(165888*epsilon**4) - 13/(41472*epsilon**5) + 1/(10368*epsilon**6)","33886":"11*f_3/(82944*epsilon**2) - 1375/(35831808*epsilon**2) - f_3/(6912*epsilon**3) - 1901/(17915904*epsilon**3) + 61/(165888*epsilon**4) - 13/(41472*epsilon**5) + 1/(10368*epsilon**6)","33887":"-11*f_3/(110592*epsilon**2) + 2453/(15925248*epsilon**2) + f_3/(9216*epsilon**3) - 12115/(35831808*epsilon**3) + 119/(331776*epsilon**4) - 23/(82944*epsilon**5) + 1/(10368*epsilon**6)","33888":"-11*f_3/(110592*epsilon**2) + 2453/(15925248*epsilon**2) + f_3/(9216*epsilon**3) - 12115/(35831808*epsilon**3) + 119/(331776*epsilon**4) - 23/(82944*epsilon**5) + 1/(10368*epsilon**6)","33889":"605/(53747712*epsilon**3) - 1045/(17915904*epsilon**4) + 65/(746496*epsilon**5) - 5/(124416*epsilon**6)","33890":"-1265/(3869835264*epsilon**3) + 5/(2239488*epsilon**4) - 55/(13436928*epsilon**5) + 5/(2239488*epsilon**6)","33891":"-1265/(3869835264*epsilon**3) + 5/(2239488*epsilon**4) - 55/(13436928*epsilon**5) + 5/(2239488*epsilon**6)","33892":"715/(1934917632*epsilon**3) + 5/(1492992*epsilon**4) - 55/(6718464*epsilon**5) + 5/(1119744*epsilon**6)","33893":"715/(1934917632*epsilon**3) + 5/(1492992*epsilon**4) - 55/(6718464*epsilon**5) + 5/(1119744*epsilon**6)","33894":"-5665/(483729408*epsilon**3) + 3875/(161243136*epsilon**4) - 55/(3359232*epsilon**5) + 5/(1119744*epsilon**6)","33895":"-5665/(483729408*epsilon**3) + 3875/(161243136*epsilon**4) - 55/(3359232*epsilon**5) + 5/(1119744*epsilon**6)","33896":"6655/(322486272*epsilon**3) - 275/(4478976*epsilon**4) + 25/(373248*epsilon**5) - 5/(186624*epsilon**6)","33897":"6655/(322486272*epsilon**3) - 275/(4478976*epsilon**4) + 25/(373248*epsilon**5) - 5/(186624*epsilon**6)","33898":"4235/(859963392*epsilon**4) - 385/(35831808*epsilon**5) + 35/(5971968*epsilon**6)","33899":"-6655/(1289945088*epsilon**3) + 605/(35831808*epsilon**4) - 55/(2985984*epsilon**5) + 5/(746496*epsilon**6)","33900":"2369/(2902376448*epsilon**2) - 5291/(967458816*epsilon**3) + 133/(13436928*epsilon**4) - 11/(1679616*epsilon**5) + 1/(559872*epsilon**6)","33901":"2369/(2902376448*epsilon**2) - 5291/(967458816*epsilon**3) + 133/(13436928*epsilon**4) - 11/(1679616*epsilon**5) + 1/(559872*epsilon**6)","33902":"-1339/(1451188224*epsilon**2) - 4103/(483729408*epsilon**3) + 127/(6718464*epsilon**4) - 11/(839808*epsilon**5) + 1/(279936*epsilon**6)","33903":"-1339/(1451188224*epsilon**2) - 4103/(483729408*epsilon**3) + 127/(6718464*epsilon**4) - 11/(839808*epsilon**5) + 1/(279936*epsilon**6)","33904":"10609/(362797056*epsilon**2) - 1133/(20155392*epsilon**3) + 1913/(40310784*epsilon**4) - 11/(559872*epsilon**5) + 1/(279936*epsilon**6)","33905":"-12463/(241864704*epsilon**2) + 11821/(80621568*epsilon**3) - 145/(839808*epsilon**4) + 13/(139968*epsilon**5) - 1/(46656*epsilon**6)","33906":"-12463/(241864704*epsilon**2) + 11821/(80621568*epsilon**3) - 145/(839808*epsilon**4) + 13/(139968*epsilon**5) - 1/(46656*epsilon**6)","33907":"-2783/(1934917632*epsilon**2) + 221/(20155392*epsilon**3) - 353/(13436928*epsilon**4) + 5/(186624*epsilon**5) - 1/(93312*epsilon**6)","33908":"-2783/(1934917632*epsilon**2) + 221/(20155392*epsilon**3) - 353/(13436928*epsilon**4) + 5/(186624*epsilon**5) - 1/(93312*epsilon**6)","33909":"1573/(967458816*epsilon**2) + 271/(20155392*epsilon**3) - 317/(6718464*epsilon**4) + 5/(93312*epsilon**5) - 1/(46656*epsilon**6)","33910":"1573/(967458816*epsilon**2) + 271/(20155392*epsilon**3) - 317/(6718464*epsilon**4) + 5/(93312*epsilon**5) - 1/(46656*epsilon**6)","33911":"14641/(161243136*epsilon**2) - 2299/(6718464*epsilon**3) + 67/(124416*epsilon**4) - 19/(46656*epsilon**5) + 1/(7776*epsilon**6)","33912":"-299/(11609505792*epsilon**2) - 55/(483729408*epsilon**3) + 131/(80621568*epsilon**4) - 11/(3359232*epsilon**5) + 1/(559872*epsilon**6)","33913":"-299/(11609505792*epsilon**2) - 55/(483729408*epsilon**3) + 131/(80621568*epsilon**4) - 11/(3359232*epsilon**5) + 1/(559872*epsilon**6)","33914":"169/(5804752896*epsilon**2) + 143/(241864704*epsilon**3) + 95/(40310784*epsilon**4) - 11/(1679616*epsilon**5) + 1/(279936*epsilon**6)","33915":"529/(23219011584*epsilon**2) - 253/(967458816*epsilon**3) + 167/(161243136*epsilon**4) - 11/(6718464*epsilon**5) + 1/(1119744*epsilon**6)","33916":"-11*f_3/(8957952*epsilon**2) + pi**4/(447897600*epsilon**2) + 887/(1074954240*epsilon**2) + f_3/(3732480*epsilon**3) - 97/(537477120*epsilon**3) + 217/(67184640*epsilon**4) - 11/(2239488*epsilon**5) + 1/(466560*epsilon**6)","33917":"-11*f_3/(8957952*epsilon**2) + pi**4/(447897600*epsilon**2) + 887/(1074954240*epsilon**2) + f_3/(3732480*epsilon**3) - 97/(537477120*epsilon**3) + 217/(67184640*epsilon**4) - 11/(2239488*epsilon**5) + 1/(466560*epsilon**6)","33918":"-12041/(7255941120*epsilon**2) - 29177/(2418647040*epsilon**3) + 49/(3149280*epsilon**4) - 121/(16796160*epsilon**5) + 1/(699840*epsilon**6)","33919":"-11*f_3/(22394880*epsilon**2) + 83/(9674588160*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) + 1/(806215680*epsilon**3) - 13/(67184640*epsilon**4) - 11/(5598720*epsilon**5) + 1/(466560*epsilon**6)","33920":"-17*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 4291/(806215680*epsilon**2) + f_3/(207360*epsilon**3) - 1939/(67184640*epsilon**3) + 2953/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","33921":"-17*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 4291/(806215680*epsilon**2) + f_3/(207360*epsilon**3) - 1939/(67184640*epsilon**3) + 2953/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","33922":"-11*f_3/(11197440*epsilon**2) - pi**4/(223948800*epsilon**2) + 395/(214990848*epsilon**2) + f_3/(1244160*epsilon**3) - 3961/(1612431360*epsilon**3) + 89/(26873856*epsilon**4) - 11/(3732480*epsilon**5) + 1/(933120*epsilon**6)","33923":"37*f_3/(29859840*epsilon**2) - 3023/(6449725440*epsilon**2) + pi**4/(298598400*epsilon**2) - f_3/(622080*epsilon**3) + 191/(537477120*epsilon**3) - 221/(89579520*epsilon**4) + 1/(138240*epsilon**5) - 1/(207360*epsilon**6)","33924":"37*f_3/(29859840*epsilon**2) - 3023/(6449725440*epsilon**2) + pi**4/(298598400*epsilon**2) - f_3/(622080*epsilon**3) + 191/(537477120*epsilon**3) - 221/(89579520*epsilon**4) + 1/(138240*epsilon**5) - 1/(207360*epsilon**6)","33925":"f_3/(746496*epsilon**2) - 101/(806215680*epsilon**2) - f_3/(248832*epsilon**3) + 271/(537477120*epsilon**3) - 19/(44789760*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","33926":"f_3/(746496*epsilon**2) - 101/(806215680*epsilon**2) - f_3/(248832*epsilon**3) + 271/(537477120*epsilon**3) - 19/(44789760*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","33927":"3743/(4837294080*epsilon**2) - 101/(161243136*epsilon**3) - 187/(33592320*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","33928":"3743/(4837294080*epsilon**2) - 101/(161243136*epsilon**3) - 187/(33592320*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","33929":"-11*f_3/(8957952*epsilon**2) + pi**4/(447897600*epsilon**2) + 1051/(3224862720*epsilon**2) + f_3/(3732480*epsilon**3) + 271/(537477120*epsilon**3) + 199/(67184640*epsilon**4) - 11/(2239488*epsilon**5) + 1/(466560*epsilon**6)","33930":"49*f_3/(7464960*epsilon**2) - 913/(604661760*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 8671/(806215680*epsilon**3) - 473/(16796160*epsilon**4) + 19/(622080*epsilon**5) - 1/(77760*epsilon**6)","33931":"49*f_3/(7464960*epsilon**2) - 913/(604661760*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 8671/(806215680*epsilon**3) - 473/(16796160*epsilon**4) + 19/(622080*epsilon**5) - 1/(77760*epsilon**6)","33932":"55661/(4837294080*epsilon**2) - 11879/(1209323520*epsilon**3) + 2149/(403107840*epsilon**4) - 11/(5598720*epsilon**5) + 1/(2799360*epsilon**6)","33933":"11*f_3/(2488320*epsilon**2) + pi**4/(223948800*epsilon**2) + 1657/(120932352*epsilon**2) - f_3/(466560*epsilon**3) - 8441/(604661760*epsilon**3) + 1933/(201553920*epsilon**4) - 11/(2799360*epsilon**5) + 1/(1399680*epsilon**6)","33934":"-191/(161243136*epsilon**2) - 4613/(67184640*epsilon**3) + 2869/(22394880*epsilon**4) - 49/(466560*epsilon**5) + 7/(155520*epsilon**6)","33935":"-13*f_3/(11197440*epsilon**2) - 7*f_5/(311040*epsilon**2) + 1577/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 61/(1399680*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 1/(17280*epsilon**4) - 1/(38880*epsilon**5)","33936":"877/(453496320*epsilon**2) - 2033/(302330880*epsilon**3) + 2201/(201553920*epsilon**4) - 11/(1399680*epsilon**5) + 1/(466560*epsilon**6)","33937":"61139/(7255941120*epsilon**2) - 14687/(1209323520*epsilon**3) + 295/(26873856*epsilon**4) - 11/(2099520*epsilon**5) + 1/(933120*epsilon**6)","33938":"77*f_3/(22394880*epsilon**2) - pi**4/(223948800*epsilon**2) + 11441/(7255941120*epsilon**2) - f_3/(1866240*epsilon**3) - 10529/(1209323520*epsilon**3) + 1403/(134369280*epsilon**4) - 11/(2099520*epsilon**5) + 1/(933120*epsilon**6)","33939":"77*f_3/(22394880*epsilon**2) - pi**4/(223948800*epsilon**2) + 11441/(7255941120*epsilon**2) - f_3/(1866240*epsilon**3) - 10529/(1209323520*epsilon**3) + 1403/(134369280*epsilon**4) - 11/(2099520*epsilon**5) + 1/(933120*epsilon**6)","33940":"-10577/(1813985280*epsilon**2) - 5245/(483729408*epsilon**3) + 155/(10077696*epsilon**4) - 121/(16796160*epsilon**5) + 1/(699840*epsilon**6)","33941":"-10577/(1813985280*epsilon**2) - 5245/(483729408*epsilon**3) + 155/(10077696*epsilon**4) - 121/(16796160*epsilon**5) + 1/(699840*epsilon**6)","33942":"f_3/(184320*epsilon**2) + pi**4/(49766400*epsilon**2) + 23/(5038848*epsilon**2) - f_3/(103680*epsilon**3) - 29/(26873856*epsilon**3) + 247/(14929920*epsilon**4) - 7/(155520*epsilon**5) + 11/(311040*epsilon**6)","33943":"f_3/(184320*epsilon**2) + pi**4/(49766400*epsilon**2) + 23/(5038848*epsilon**2) - f_3/(103680*epsilon**3) - 29/(26873856*epsilon**3) + 247/(14929920*epsilon**4) - 7/(155520*epsilon**5) + 11/(311040*epsilon**6)","33944":"9707/(7255941120*epsilon**2) - 475/(120932352*epsilon**3) + 2273/(403107840*epsilon**4) - 11/(2799360*epsilon**5) + 1/(933120*epsilon**6)","33945":"-13*f_3/(22394880*epsilon**2) + f_5/(77760*epsilon**2) - 6307/(268738560*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - pi**4/(18662400*epsilon**3) - 7/(2799360*epsilon**3) - f_3/(155520*epsilon**4) + 1/(34560*epsilon**4) - 1/(77760*epsilon**5)","33946":"-103*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 473/(53747712*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 17/(1399680*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 1/(34560*epsilon**4) - 1/(77760*epsilon**5)","33947":"-103*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 473/(53747712*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 17/(1399680*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 1/(34560*epsilon**4) - 1/(77760*epsilon**5)","33948":"-23*f_3/(1399680*epsilon**2) + f_5/(103680*epsilon**2) - 281/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1501/(44789760*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 47/(622080*epsilon**4) - 11/(311040*epsilon**5)","33949":"-23*f_3/(1399680*epsilon**2) + f_5/(103680*epsilon**2) - 281/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1501/(44789760*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 47/(622080*epsilon**4) - 11/(311040*epsilon**5)","33950":"-89*f_3/(8957952*epsilon**2) - 7*f_5/(1244160*epsilon**2) + pi**4/(16588800*epsilon**2) + 3259/(358318080*epsilon**2) + f_3/(138240*epsilon**3) - 49/(5971968*epsilon**3) - pi**4/(37324800*epsilon**3) - f_3/(311040*epsilon**4) + 19/(933120*epsilon**4) - 11/(622080*epsilon**5)","33951":"-89*f_3/(8957952*epsilon**2) - 7*f_5/(1244160*epsilon**2) + pi**4/(16588800*epsilon**2) + 3259/(358318080*epsilon**2) + f_3/(138240*epsilon**3) - 49/(5971968*epsilon**3) - pi**4/(37324800*epsilon**3) - f_3/(311040*epsilon**4) + 19/(933120*epsilon**4) - 11/(622080*epsilon**5)","33952":"19*f_3/(1244160*epsilon**2) - 1133/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 157/(11197440*epsilon**3) - 409/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","33953":"19*f_3/(1244160*epsilon**2) - 1133/(11197440*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 157/(11197440*epsilon**3) - 409/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","33954":"-13*f_3/(248832*epsilon**2) + pi**4/(6220800*epsilon**2) + 50711/(268738560*epsilon**2) + f_3/(51840*epsilon**3) - 1457/(14929920*epsilon**3) - 35/(165888*epsilon**4) + 1/(2304*epsilon**5) - 13/(51840*epsilon**6)","33955":"-13*f_3/(248832*epsilon**2) + pi**4/(6220800*epsilon**2) + 50711/(268738560*epsilon**2) + f_3/(51840*epsilon**3) - 1457/(14929920*epsilon**3) - 35/(165888*epsilon**4) + 1/(2304*epsilon**5) - 13/(51840*epsilon**6)","33956":"-2461*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + 71*pi**4/(223948800*epsilon**2) + 34199/(268738560*epsilon**2) + 71*f_3/(1866240*epsilon**3) - 7787/(44789760*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 13/(116640*epsilon**4) - 11/(311040*epsilon**5)","33957":"-2461*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + 71*pi**4/(223948800*epsilon**2) + 34199/(268738560*epsilon**2) + 71*f_3/(1866240*epsilon**3) - 7787/(44789760*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 13/(116640*epsilon**4) - 11/(311040*epsilon**5)","33958":"-133*f_3/(1244160*epsilon**2) + 17/(5598720*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(103680*epsilon**3) - 1183/(11197440*epsilon**3) + 23/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","33959":"-133*f_3/(1244160*epsilon**2) + 17/(5598720*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(103680*epsilon**3) - 1183/(11197440*epsilon**3) + 23/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","33960":"37*f_3/(248832*epsilon**2) + f_5/(20736*epsilon**2) - 4993/(44789760*epsilon**2) - pi**4/(1492992*epsilon**2) - f_3/(4608*epsilon**3) + pi**4/(1244160*epsilon**3) + 1637/(14929920*epsilon**3) + f_3/(10368*epsilon**4) - 41/(207360*epsilon**4) + 11/(103680*epsilon**5)","33961":"37*f_3/(248832*epsilon**2) + f_5/(20736*epsilon**2) - 4993/(44789760*epsilon**2) - pi**4/(1492992*epsilon**2) - f_3/(4608*epsilon**3) + pi**4/(1244160*epsilon**3) + 1637/(14929920*epsilon**3) + f_3/(10368*epsilon**4) - 41/(207360*epsilon**4) + 11/(103680*epsilon**5)","33962":"59881/(604661760*epsilon**2) - 18665/(241864704*epsilon**3) + 1187/(40310784*epsilon**4) - 11/(1679616*epsilon**5) + 1/(1399680*epsilon**6)","33963":"-599*f_3/(5598720*epsilon**2) + f_5/(34560*epsilon**2) + pi**4/(9331200*epsilon**2) + 1301/(5598720*epsilon**2) + 49*f_3/(311040*epsilon**3) - 739/(2239488*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 1/(5760*epsilon**4) - 1/(25920*epsilon**5)","33964":"-13*f_3/(139968*epsilon**2) - f_5/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 3701/(29859840*epsilon**2) + 49*f_3/(622080*epsilon**3) - 115/(746496*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 13/(124416*epsilon**4) - 1/(31104*epsilon**5)","33965":"-13*f_3/(139968*epsilon**2) - f_5/(622080*epsilon**2) + pi**4/(18662400*epsilon**2) + 3701/(29859840*epsilon**2) + 49*f_3/(622080*epsilon**3) - 115/(746496*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 13/(124416*epsilon**4) - 1/(31104*epsilon**5)","33966":"-f_3**2/(5184*epsilon**2) + 43*f_3/(311040*epsilon**2) + 43*f_5/(31104*epsilon**2) - 101/(93312*epsilon**2) - pi**6/(1959552*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(12960*epsilon**3) - f_5/(2592*epsilon**3) + 11/(12960*epsilon**3) - 1/(4320*epsilon**4)","33967":"-f_3**2/(5184*epsilon**2) + 43*f_3/(311040*epsilon**2) + 43*f_5/(31104*epsilon**2) - 101/(93312*epsilon**2) - pi**6/(1959552*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(12960*epsilon**3) - f_5/(2592*epsilon**3) + 11/(12960*epsilon**3) - 1/(4320*epsilon**4)","33968":"2609/(806215680*epsilon**2) - 1217/(26873856*epsilon**3) + 331/(2799360*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","33969":"2609/(806215680*epsilon**2) - 1217/(26873856*epsilon**3) + 331/(2799360*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","33970":"f_3**2/(25920*epsilon**2) - 7*f_3/(9720*epsilon**2) + 43*f_5/(31104*epsilon**2) - pi**6/(1959552*epsilon**2) - 125/(373248*epsilon**2) + f_3/(2592*epsilon**3) - f_5/(2592*epsilon**3) + 1/(2160*epsilon**3) - 1/(4320*epsilon**4)","33971":"-2623*f_3/(11197440*epsilon**2) - 7*f_5/(311040*epsilon**2) + 71*pi**4/(111974400*epsilon**2) + 1301/(2799360*epsilon**2) + 71*f_3/(933120*epsilon**3) - 253/(559872*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 71/(466560*epsilon**4) - 1/(38880*epsilon**5)","33972":"-11*f_3**2/(51840*epsilon**2) + 31*f_3/(62208*epsilon**2) + 43*f_5/(62208*epsilon**2) - 3631/(3732480*epsilon**2) - pi**6/(3919104*epsilon**2) + pi**4/(1036800*epsilon**2) - 7*f_3/(25920*epsilon**3) - f_5/(5184*epsilon**3) + 1/(1620*epsilon**3) - 1/(8640*epsilon**4)","33973":"103*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 433/(11197440*epsilon**2) - f_3/(11520*epsilon**3) + 941/(11197440*epsilon**3) - 1273/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","33974":"103*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 433/(11197440*epsilon**2) - f_3/(11520*epsilon**3) + 941/(11197440*epsilon**3) - 1273/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","33975":"47*f_3/(466560*epsilon**2) - 239/(1105920*epsilon**2) - pi**4/(6220800*epsilon**2) - 61*f_3/(311040*epsilon**3) + 553/(1244160*epsilon**3) + f_3/(5184*epsilon**4) - 29/(62208*epsilon**4) + 11/(51840*epsilon**5)","33976":"47*f_3/(466560*epsilon**2) - 239/(1105920*epsilon**2) - pi**4/(6220800*epsilon**2) - 61*f_3/(311040*epsilon**3) + 553/(1244160*epsilon**3) + f_3/(5184*epsilon**4) - 29/(62208*epsilon**4) + 11/(51840*epsilon**5)","33977":"-203*f_3/(3732480*epsilon**2) + 11*f_5/(103680*epsilon**2) - 47*pi**4/(37324800*epsilon**2) + 247/(2239488*epsilon**2) + 89*f_3/(155520*epsilon**3) - 13/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","33978":"-203*f_3/(3732480*epsilon**2) + 11*f_5/(103680*epsilon**2) - 47*pi**4/(37324800*epsilon**2) + 247/(2239488*epsilon**2) + 89*f_3/(155520*epsilon**3) - 13/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","33979":"443*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 1981/(89579520*epsilon**2) - 77*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 41/(233280*epsilon**3) + f_3/(4320*epsilon**4) - 7/(17280*epsilon**4) + 1/(5760*epsilon**5)","33980":"443*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 1981/(89579520*epsilon**2) - 77*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 41/(233280*epsilon**3) + f_3/(4320*epsilon**4) - 7/(17280*epsilon**4) + 1/(5760*epsilon**5)","33981":"f_3**2/(25920*epsilon**2) - 197*f_3/(311040*epsilon**2) + 43*f_5/(31104*epsilon**2) - pi**6/(1959552*epsilon**2) - 737/(3732480*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(4320*epsilon**3) - f_5/(2592*epsilon**3) + 19/(31104*epsilon**3) - 1/(2160*epsilon**4)","33982":"f_3**2/(25920*epsilon**2) - 197*f_3/(311040*epsilon**2) + 43*f_5/(31104*epsilon**2) - pi**6/(1959552*epsilon**2) - 737/(3732480*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(4320*epsilon**3) - f_5/(2592*epsilon**3) + 19/(31104*epsilon**3) - 1/(2160*epsilon**4)","33983":"-401*f_3/(44789760*epsilon**2) - f_5/(155520*epsilon**2) - pi**4/(89579520*epsilon**2) - 119/(134369280*epsilon**2) + 7*f_3/(248832*epsilon**3) - 2219/(44789760*epsilon**3) + pi**4/(37324800*epsilon**3) - f_3/(34560*epsilon**4) + 31/(373248*epsilon**4) - 11/(311040*epsilon**5)","33984":"-401*f_3/(44789760*epsilon**2) - f_5/(155520*epsilon**2) - pi**4/(89579520*epsilon**2) - 119/(134369280*epsilon**2) + 7*f_3/(248832*epsilon**3) - 2219/(44789760*epsilon**3) + pi**4/(37324800*epsilon**3) - f_3/(34560*epsilon**4) + 31/(373248*epsilon**4) - 11/(311040*epsilon**5)","33985":"-1043/(4976640*epsilon**2) + 2209/(3732480*epsilon**3) - 5809/(7464960*epsilon**4) + 11/(19440*epsilon**5) - 1/(3456*epsilon**6)","33986":"-1043/(4976640*epsilon**2) + 2209/(3732480*epsilon**3) - 5809/(7464960*epsilon**4) + 11/(19440*epsilon**5) - 1/(3456*epsilon**6)","33987":"193*f_3/(3732480*epsilon**2) + f_5/(6480*epsilon**2) - 47*pi**4/(37324800*epsilon**2) - 259/(11197440*epsilon**2) + 89*f_3/(155520*epsilon**3) - 77/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","33988":"193*f_3/(3732480*epsilon**2) + f_5/(6480*epsilon**2) - 47*pi**4/(37324800*epsilon**2) - 259/(11197440*epsilon**2) + 89*f_3/(155520*epsilon**3) - 77/(466560*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","33989":"443*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 4573/(89579520*epsilon**2) - 77*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 41/(233280*epsilon**3) + f_3/(4320*epsilon**4) - 7/(17280*epsilon**4) + 1/(5760*epsilon**5)","33990":"443*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 4573/(89579520*epsilon**2) - 77*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 41/(233280*epsilon**3) + f_3/(4320*epsilon**4) - 7/(17280*epsilon**4) + 1/(5760*epsilon**5)","33991":"25*f_3/(3456*epsilon**2) + f_5/(192*epsilon**2) - 49*f_7/(3840*epsilon**2) - 113/(51840*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","33992":"-2443*f_3/(22394880*epsilon**2) + f_5/(77760*epsilon**2) - 83*pi**4/(223948800*epsilon**2) + 2009/(6718464*epsilon**2) + 37*f_3/(311040*epsilon**3) - 3391/(11197440*epsilon**3) + pi**4/(4665600*epsilon**3) - f_3/(25920*epsilon**4) + 43/(311040*epsilon**4) - 1/(38880*epsilon**5)","33993":"-f_3**2/(25920*epsilon**2) - f_3/(51840*epsilon**2) + 5*f_5/(3456*epsilon**2) - 61/(31104*epsilon**2) - pi**4/(1555200*epsilon**2) + pi**6/(1959552*epsilon**2) + f_3/(3240*epsilon**3) - f_5/(648*epsilon**3) + 137/(77760*epsilon**3) - 1/(2160*epsilon**4)","33994":"f_3**2/(2880*epsilon**2) - 83*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 629/(622080*epsilon**2) + f_3/(1080*epsilon**3) - 1/(864*epsilon**3) + 1/(2160*epsilon**4)","33995":"f_3**2/(1440*epsilon**2) - 217*f_3/(69120*epsilon**2) - pi**4/(414720*epsilon**2) + 7493/(2488320*epsilon**2) + f_3/(432*epsilon**3) - 43/(17280*epsilon**3) + 1/(2160*epsilon**4)","33996":"f_3**2/(1440*epsilon**2) - 217*f_3/(69120*epsilon**2) - pi**4/(414720*epsilon**2) + 7493/(2488320*epsilon**2) + f_3/(432*epsilon**3) - 43/(17280*epsilon**3) + 1/(2160*epsilon**4)","33997":"25*f_3/(1728*epsilon**2) + f_5/(96*epsilon**2) - 49*f_7/(1920*epsilon**2) - 89/(25920*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","33998":"5201/(4837294080*epsilon**2) - 829/(806215680*epsilon**3) - 187/(33592320*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","33999":"5201/(4837294080*epsilon**2) - 829/(806215680*epsilon**3) - 187/(33592320*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","34000":"f_3/(746496*epsilon**2) - 539/(806215680*epsilon**2) - f_3/(248832*epsilon**3) + 319/(537477120*epsilon**3) + 29/(44789760*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","34001":"f_3/(746496*epsilon**2) - 539/(806215680*epsilon**2) - f_3/(248832*epsilon**3) + 319/(537477120*epsilon**3) + 29/(44789760*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","34002":"f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 743/(2418647040*epsilon**2) - f_3/(311040*epsilon**3) - 61/(80621568*epsilon**3) - 91/(16796160*epsilon**4) + 17/(933120*epsilon**5) - 1/(77760*epsilon**6)","34003":"f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 743/(2418647040*epsilon**2) - f_3/(311040*epsilon**3) - 61/(80621568*epsilon**3) - 91/(16796160*epsilon**4) + 17/(933120*epsilon**5) - 1/(77760*epsilon**6)","34004":"49*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 11621/(2418647040*epsilon**2) - f_3/(622080*epsilon**3) + 5071/(806215680*epsilon**3) - 223/(8398080*epsilon**4) + 19/(622080*epsilon**5) - 1/(77760*epsilon**6)","34005":"49*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 11621/(2418647040*epsilon**2) - f_3/(622080*epsilon**3) + 5071/(806215680*epsilon**3) - 223/(8398080*epsilon**4) + 19/(622080*epsilon**5) - 1/(77760*epsilon**6)","34006":"f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 743/(2418647040*epsilon**2) - f_3/(311040*epsilon**3) - 61/(80621568*epsilon**3) - 91/(16796160*epsilon**4) + 17/(933120*epsilon**5) - 1/(77760*epsilon**6)","34007":"49*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 11621/(2418647040*epsilon**2) - f_3/(622080*epsilon**3) + 5071/(806215680*epsilon**3) - 223/(8398080*epsilon**4) + 19/(622080*epsilon**5) - 1/(77760*epsilon**6)","34008":"49*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 11621/(2418647040*epsilon**2) - f_3/(622080*epsilon**3) + 5071/(806215680*epsilon**3) - 223/(8398080*epsilon**4) + 19/(622080*epsilon**5) - 1/(77760*epsilon**6)","34009":"-f_3/(933120*epsilon**2) - 3293/(201553920*epsilon**2) + 1769/(67184640*epsilon**3) - 233/(7464960*epsilon**4) + 1/(46656*epsilon**5) - 1/(155520*epsilon**6)","34010":"-f_3/(373248*epsilon**2) - 13/(3779136*epsilon**2) + f_3/(124416*epsilon**3) + 9457/(806215680*epsilon**3) - 1901/(67184640*epsilon**4) + 11/(373248*epsilon**5) - 1/(93312*epsilon**6)","34011":"-f_3/(373248*epsilon**2) - 13/(3779136*epsilon**2) + f_3/(124416*epsilon**3) + 9457/(806215680*epsilon**3) - 1901/(67184640*epsilon**4) + 11/(373248*epsilon**5) - 1/(93312*epsilon**6)","34012":"1999/(604661760*epsilon**2) + 7381/(403107840*epsilon**3) - 1181/(26873856*epsilon**4) + 1/(34560*epsilon**5) - 7/(933120*epsilon**6)","34013":"1999/(604661760*epsilon**2) + 7381/(403107840*epsilon**3) - 1181/(26873856*epsilon**4) + 1/(34560*epsilon**5) - 7/(933120*epsilon**6)","34014":"-f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 73/(16796160*epsilon**2) - f_3/(207360*epsilon**3) + 1151/(89579520*epsilon**3) + 11/(4478976*epsilon**4) - 71/(1866240*epsilon**5) + 1/(38880*epsilon**6)","34015":"-f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 73/(16796160*epsilon**2) - f_3/(207360*epsilon**3) + 1151/(89579520*epsilon**3) + 11/(4478976*epsilon**4) - 71/(1866240*epsilon**5) + 1/(38880*epsilon**6)","34016":"6869/(1612431360*epsilon**2) + 469/(33592320*epsilon**3) + 77/(7464960*epsilon**4) - 77/(933120*epsilon**5) + 1/(17280*epsilon**6)","34017":"6869/(1612431360*epsilon**2) + 469/(33592320*epsilon**3) + 77/(7464960*epsilon**4) - 77/(933120*epsilon**5) + 1/(17280*epsilon**6)","34018":"-29213/(4837294080*epsilon**2) + 1351/(50388480*epsilon**3) - 3269/(67184640*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","34019":"-29213/(4837294080*epsilon**2) + 1351/(50388480*epsilon**3) - 3269/(67184640*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","34020":"27677/(4837294080*epsilon**2) - 209/(100776960*epsilon**3) - 3997/(134369280*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","34021":"27677/(4837294080*epsilon**2) - 209/(100776960*epsilon**3) - 3997/(134369280*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","34022":"31*f_3/(2488320*epsilon**2) - 16271/(1612431360*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 2059/(268738560*epsilon**3) + 1769/(44789760*epsilon**4) - 199/(1866240*epsilon**5) + 23/(311040*epsilon**6)","34023":"31*f_3/(2488320*epsilon**2) - 16271/(1612431360*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 2059/(268738560*epsilon**3) + 1769/(44789760*epsilon**4) - 199/(1866240*epsilon**5) + 23/(311040*epsilon**6)","34024":"-f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 23/(2799360*epsilon**2) + f_3/(34560*epsilon**3) - 41/(14929920*epsilon**3) - 131/(11197440*epsilon**4) - 91/(933120*epsilon**5) + 1/(8640*epsilon**6)","34025":"f_3/(92160*epsilon**2) + 889/(806215680*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) - 5/(3359232*epsilon**3) + 47/(1492992*epsilon**4) - 7/(77760*epsilon**5) + 11/(155520*epsilon**6)","34026":"f_3/(92160*epsilon**2) + 889/(806215680*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) - 5/(3359232*epsilon**3) + 47/(1492992*epsilon**4) - 7/(77760*epsilon**5) + 11/(155520*epsilon**6)","34027":"-109661/(9674588160*epsilon**2) + 4525/(322486272*epsilon**3) - 257/(26873856*epsilon**4) + 17/(3732480*epsilon**5) - 1/(933120*epsilon**6)","34028":"-59*f_3/(7464960*epsilon**2) - 42107/(4837294080*epsilon**2) - pi**4/(74649600*epsilon**2) + f_3/(155520*epsilon**3) + 12113/(806215680*epsilon**3) - 1069/(67184640*epsilon**4) + 17/(1866240*epsilon**5) - 1/(466560*epsilon**6)","34029":"8633/(4837294080*epsilon**2) - 697/(201553920*epsilon**3) - 3853/(134369280*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","34030":"8633/(4837294080*epsilon**2) - 697/(201553920*epsilon**3) - 3853/(134369280*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","34031":"-20627/(4837294080*epsilon**2) + 5323/(201553920*epsilon**3) - 3269/(67184640*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","34032":"-20627/(4837294080*epsilon**2) + 5323/(201553920*epsilon**3) - 3269/(67184640*epsilon**4) + 5/(139968*epsilon**5) - 1/(93312*epsilon**6)","34033":"-f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) - 707/(322486272*epsilon**2) + f_3/(69120*epsilon**3) - 133/(268738560*epsilon**3) + 509/(14929920*epsilon**4) - 187/(1866240*epsilon**5) + 7/(103680*epsilon**6)","34034":"-f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) - 707/(322486272*epsilon**2) + f_3/(69120*epsilon**3) - 133/(268738560*epsilon**3) + 509/(14929920*epsilon**4) - 187/(1866240*epsilon**5) + 7/(103680*epsilon**6)","34035":"31*f_3/(2488320*epsilon**2) - 3481/(322486272*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 347/(53747712*epsilon**3) + 1769/(44789760*epsilon**4) - 199/(1866240*epsilon**5) + 23/(311040*epsilon**6)","34036":"31*f_3/(2488320*epsilon**2) - 3481/(322486272*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 347/(53747712*epsilon**3) + 1769/(44789760*epsilon**4) - 199/(1866240*epsilon**5) + 23/(311040*epsilon**6)","34037":"-19627/(1612431360*epsilon**2) - 1709/(53747712*epsilon**3) + 3943/(44789760*epsilon**4) - 179/(1866240*epsilon**5) + 13/(311040*epsilon**6)","34038":"-19627/(1612431360*epsilon**2) - 1709/(53747712*epsilon**3) + 3943/(44789760*epsilon**4) - 179/(1866240*epsilon**5) + 13/(311040*epsilon**6)","34039":"17/(806215680*epsilon**2) - 4613/(67184640*epsilon**3) + 2869/(22394880*epsilon**4) - 49/(466560*epsilon**5) + 7/(155520*epsilon**6)","34040":"f_3/(34560*epsilon**2) - 11*pi**4/(18662400*epsilon**2) + 2839/(89579520*epsilon**2) - 11*f_3/(69120*epsilon**3) + 449/(14929920*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 67/(207360*epsilon**4) + 29/(103680*epsilon**5)","34041":"f_3/(34560*epsilon**2) - 11*pi**4/(18662400*epsilon**2) + 2839/(89579520*epsilon**2) - 11*f_3/(69120*epsilon**3) + 449/(14929920*epsilon**3) + pi**4/(1244160*epsilon**3) + f_3/(10368*epsilon**4) - 67/(207360*epsilon**4) + 29/(103680*epsilon**5)","34042":"-13891/(268738560*epsilon**2) + 24071/(134369280*epsilon**3) - 10091/(67184640*epsilon**4) + 11/(186624*epsilon**5) - 1/(93312*epsilon**6)","34043":"-13891/(268738560*epsilon**2) + 24071/(134369280*epsilon**3) - 10091/(67184640*epsilon**4) + 11/(186624*epsilon**5) - 1/(93312*epsilon**6)","34044":"-43/(179159040*epsilon**2) - 397/(7464960*epsilon**3) + 23/(1866240*epsilon**4) + 19/(77760*epsilon**5) - 1/(5184*epsilon**6)","34045":"7*f_3/(138240*epsilon**2) - 4889/(40310784*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1987/(14929920*epsilon**3) + 437/(2239488*epsilon**4) - 89/(311040*epsilon**5) + 1/(8640*epsilon**6)","34046":"12467/(806215680*epsilon**2) - 3113/(33592320*epsilon**3) + 959/(5598720*epsilon**4) - 1/(9720*epsilon**5) + 1/(38880*epsilon**6)","34047":"12467/(806215680*epsilon**2) - 3113/(33592320*epsilon**3) + 959/(5598720*epsilon**4) - 1/(9720*epsilon**5) + 1/(38880*epsilon**6)","34048":"-1303*f_3/(3732480*epsilon**2) - 17*f_5/(207360*epsilon**2) - 13*pi**4/(37324800*epsilon**2) + 1019/(2239488*epsilon**2) + 17*f_3/(51840*epsilon**3) - 41/(155520*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 1/(25920*epsilon**4)","34049":"-11*f_3/(23040*epsilon**2) + 19*f_5/(34560*epsilon**2) - 953/(7464960*epsilon**2) - pi**4/(2073600*epsilon**2) + 41*f_3/(25920*epsilon**3) - 377/(248832*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 329/(103680*epsilon**4) - 11/(8640*epsilon**5)","34050":"-11*f_3/(23040*epsilon**2) + 19*f_5/(34560*epsilon**2) - 953/(7464960*epsilon**2) - pi**4/(2073600*epsilon**2) + 41*f_3/(25920*epsilon**3) - 377/(248832*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 329/(103680*epsilon**4) - 11/(8640*epsilon**5)","34051":"40697/(44789760*epsilon**2) - 6503/(3732480*epsilon**3) + 677/(311040*epsilon**4) - 7/(5184*epsilon**5) + 1/(1080*epsilon**6)","34052":"f_3/(13824*epsilon**2) + f_5/(2160*epsilon**2) - 13/(23040*epsilon**2) + pi**4/(414720*epsilon**2) - 7*f_3/(5184*epsilon**3) - pi**4/(518400*epsilon**3) + 19/(15552*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","34053":"f_3/(13824*epsilon**2) + f_5/(2160*epsilon**2) - 13/(23040*epsilon**2) + pi**4/(414720*epsilon**2) - 7*f_3/(5184*epsilon**3) - pi**4/(518400*epsilon**3) + 19/(15552*epsilon**3) + f_3/(480*epsilon**4) - 1/(1440*epsilon**4)","34054":"f_3**2/(1080*epsilon**2) - 431*f_3/(25920*epsilon**2) + 19*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34055":"-373/(967458816*epsilon**2) - 2171/(806215680*epsilon**3) - 133/(67184640*epsilon**4) + 1/(77760*epsilon**5) - 1/(116640*epsilon**6)","34056":"f_3/(14929920*epsilon**2) - 2341/(1209323520*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(622080*epsilon**3) - 1019/(403107840*epsilon**3) - 29/(26873856*epsilon**4) + 7/(622080*epsilon**5) - 7/(933120*epsilon**6)","34057":"f_3/(14929920*epsilon**2) - 2341/(1209323520*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(622080*epsilon**3) - 1019/(403107840*epsilon**3) - 29/(26873856*epsilon**4) + 7/(622080*epsilon**5) - 7/(933120*epsilon**6)","34058":"-41/(1209323520*epsilon**2) - 2333/(806215680*epsilon**3) - 133/(67184640*epsilon**4) + 1/(77760*epsilon**5) - 1/(116640*epsilon**6)","34059":"-347/(806215680*epsilon**2) - 6823/(9674588160*epsilon**3) + 1/(559872*epsilon**4) - 121/(67184640*epsilon**5) + 1/(1399680*epsilon**6)","34060":"-17*f_3/(14929920*epsilon**2) - 4357/(6449725440*epsilon**2) + pi**4/(37324800*epsilon**2) - f_3/(1244160*epsilon**3) - 103/(67184640*epsilon**3) - 1/(11197440*epsilon**4) + 1/(207360*epsilon**5) - 1/(311040*epsilon**6)","34061":"37*f_3/(14929920*epsilon**2) - 193/(644972544*epsilon**2) + pi**4/(149299200*epsilon**2) - f_3/(311040*epsilon**3) + 13/(53747712*epsilon**3) - 209/(44789760*epsilon**4) + 1/(69120*epsilon**5) - 1/(103680*epsilon**6)","34062":"37*f_3/(14929920*epsilon**2) - 193/(644972544*epsilon**2) + pi**4/(149299200*epsilon**2) - f_3/(311040*epsilon**3) + 13/(53747712*epsilon**3) - 209/(44789760*epsilon**4) + 1/(69120*epsilon**5) - 1/(103680*epsilon**6)","34063":"f_3/(331776*epsilon**2) - 2153/(1612431360*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) + 9617/(1612431360*epsilon**3) - 1061/(67184640*epsilon**4) + 149/(11197440*epsilon**5) - 1/(233280*epsilon**6)","34064":"f_3/(331776*epsilon**2) - 2153/(1612431360*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) + 9617/(1612431360*epsilon**3) - 1061/(67184640*epsilon**4) + 149/(11197440*epsilon**5) - 1/(233280*epsilon**6)","34065":"f_3/(311040*epsilon**2) + 587/(100776960*epsilon**2) + 779/(26873856*epsilon**3) - 31/(2239488*epsilon**4) - 29/(466560*epsilon**5) + 1/(19440*epsilon**6)","34066":"f_3/(466560*epsilon**2) - 17141/(806215680*epsilon**2) + 1877/(67184640*epsilon**3) - 233/(7464960*epsilon**4) + 1/(46656*epsilon**5) - 1/(155520*epsilon**6)","34067":"f_3/(207360*epsilon**2) - 955/(161243136*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(34560*epsilon**3) - 85/(26873856*epsilon**3) + 373/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","34068":"-f_3/(155520*epsilon**2) + 2257/(806215680*epsilon**2) - 713/(33592320*epsilon**3) + 2737/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34069":"-f_3/(155520*epsilon**2) + 2257/(806215680*epsilon**2) - 713/(33592320*epsilon**3) + 2737/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34070":"f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 521/(604661760*epsilon**2) - f_3/(311040*epsilon**3) + 469/(403107840*epsilon**3) - 59/(8398080*epsilon**4) + 17/(933120*epsilon**5) - 1/(77760*epsilon**6)","34071":"f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) - 521/(604661760*epsilon**2) - f_3/(311040*epsilon**3) + 469/(403107840*epsilon**3) - 59/(8398080*epsilon**4) + 17/(933120*epsilon**5) - 1/(77760*epsilon**6)","34072":"-77/(8398080*epsilon**2) - 469/(89579520*epsilon**3) + 251/(7464960*epsilon**4) - 1/(23040*epsilon**5) + 1/(51840*epsilon**6)","34073":"7*f_3/(276480*epsilon**2) - 4613/(179159040*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 67/(29859840*epsilon**3) + 301/(7464960*epsilon**4) - 29/(622080*epsilon**5) + 1/(51840*epsilon**6)","34074":"f_3/(248832*epsilon**2) - 3569/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(69120*epsilon**3) - 47/(134369280*epsilon**3) + 319/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","34075":"f_3/(248832*epsilon**2) - 3569/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(69120*epsilon**3) - 47/(134369280*epsilon**3) + 319/(11197440*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","34076":"-5311/(1209323520*epsilon**2) + 23677/(1612431360*epsilon**3) - 2441/(134369280*epsilon**4) + 11/(746496*epsilon**5) - 1/(186624*epsilon**6)","34077":"-5311/(1209323520*epsilon**2) + 23677/(1612431360*epsilon**3) - 2441/(134369280*epsilon**4) + 11/(746496*epsilon**5) - 1/(186624*epsilon**6)","34078":"39991/(4837294080*epsilon**2) + 6229/(806215680*epsilon**3) - 503/(14929920*epsilon**4) + 169/(5598720*epsilon**5) - 1/(103680*epsilon**6)","34079":"39991/(4837294080*epsilon**2) + 6229/(806215680*epsilon**3) - 503/(14929920*epsilon**4) + 169/(5598720*epsilon**5) - 1/(103680*epsilon**6)","34080":"-31*f_3/(1866240*epsilon**2) + pi**4/(37324800*epsilon**2) + 118163/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 1759/(806215680*epsilon**3) - 649/(22394880*epsilon**4) + 131/(5598720*epsilon**5) - 1/(155520*epsilon**6)","34081":"17*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 407/(22394880*epsilon**2) - f_3/(11520*epsilon**3) + 1103/(11197440*epsilon**3) - 1273/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","34082":"17*f_3/(248832*epsilon**2) + pi**4/(12441600*epsilon**2) + 407/(22394880*epsilon**2) - f_3/(11520*epsilon**3) + 1103/(11197440*epsilon**3) - 1273/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","34083":"-5*f_3/(248832*epsilon**2) - pi**4/(12441600*epsilon**2) + 2101/(80621568*epsilon**2) - f_3/(103680*epsilon**3) + 37/(4976640*epsilon**3) + 43/(622080*epsilon**4) - 7/(62208*epsilon**5) + 1/(19440*epsilon**6)","34084":"-5*f_3/(248832*epsilon**2) - pi**4/(12441600*epsilon**2) + 2101/(80621568*epsilon**2) - f_3/(103680*epsilon**3) + 37/(4976640*epsilon**3) + 43/(622080*epsilon**4) - 7/(62208*epsilon**5) + 1/(19440*epsilon**6)","34085":"37*f_3/(1244160*epsilon**2) - 3103/(22394880*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 319/(11197440*epsilon**3) - 409/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","34086":"37*f_3/(1244160*epsilon**2) - 3103/(22394880*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) - 319/(11197440*epsilon**3) - 409/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","34087":"2807*f_3/(3732480*epsilon**2) + 11*f_5/(34560*epsilon**2) - 1019/(829440*epsilon**2) - 11*pi**4/(12441600*epsilon**2) - 13*f_3/(19440*epsilon**3) + pi**4/(777600*epsilon**3) + 517/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 29/(77760*epsilon**4) + 1/(12960*epsilon**5)","34088":"2807*f_3/(3732480*epsilon**2) + 11*f_5/(34560*epsilon**2) - 1019/(829440*epsilon**2) - 11*pi**4/(12441600*epsilon**2) - 13*f_3/(19440*epsilon**3) + pi**4/(777600*epsilon**3) + 517/(466560*epsilon**3) + f_3/(6480*epsilon**4) - 29/(77760*epsilon**4) + 1/(12960*epsilon**5)","34089":"-7*f_3/(1244160*epsilon**2) - 1903/(22394880*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(103680*epsilon**3) - 1021/(11197440*epsilon**3) + 23/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","34090":"-7*f_3/(1244160*epsilon**2) - 1903/(22394880*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(103680*epsilon**3) - 1021/(11197440*epsilon**3) + 23/(7464960*epsilon**4) + 17/(77760*epsilon**5) - 7/(51840*epsilon**6)","34091":"127*f_3/(1244160*epsilon**2) - 43*f_5/(103680*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 3673/(11197440*epsilon**2) - 133*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 2077/(7464960*epsilon**3) + 11*f_3/(25920*epsilon**4) - 61/(103680*epsilon**4) + 11/(51840*epsilon**5)","34092":"127*f_3/(1244160*epsilon**2) - 43*f_5/(103680*epsilon**2) - 23*pi**4/(37324800*epsilon**2) + 3673/(11197440*epsilon**2) - 133*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 2077/(7464960*epsilon**3) + 11*f_3/(25920*epsilon**4) - 61/(103680*epsilon**4) + 11/(51840*epsilon**5)","34093":"-13*f_3/(248832*epsilon**2) + pi**4/(6220800*epsilon**2) + 54599/(268738560*epsilon**2) + f_3/(51840*epsilon**3) - 1457/(14929920*epsilon**3) - 35/(165888*epsilon**4) + 1/(2304*epsilon**5) - 13/(51840*epsilon**6)","34094":"-13*f_3/(248832*epsilon**2) + pi**4/(6220800*epsilon**2) + 54599/(268738560*epsilon**2) + f_3/(51840*epsilon**3) - 1457/(14929920*epsilon**3) - 35/(165888*epsilon**4) + 1/(2304*epsilon**5) - 13/(51840*epsilon**6)","34095":"-f_3/(30720*epsilon**2) - 4241/(107495424*epsilon**2) - pi**4/(74649600*epsilon**2) + f_3/(69120*epsilon**3) + 43771/(806215680*epsilon**3) - 2449/(67184640*epsilon**4) + 73/(5598720*epsilon**5) - 1/(466560*epsilon**6)","34096":"779*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) - pi**4/(3317760*epsilon**2) - 1343/(59719680*epsilon**2) - 5*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 493/(4976640*epsilon**3) + f_3/(25920*epsilon**4) - 209/(1244160*epsilon**4) + 1/(11520*epsilon**5)","34097":"779*f_3/(14929920*epsilon**2) - 7*f_5/(414720*epsilon**2) - pi**4/(3317760*epsilon**2) - 1343/(59719680*epsilon**2) - 5*f_3/(62208*epsilon**3) + pi**4/(3110400*epsilon**3) + 493/(4976640*epsilon**3) + f_3/(25920*epsilon**4) - 209/(1244160*epsilon**4) + 1/(11520*epsilon**5)","34098":"6659/(806215680*epsilon**2) - 6409/(134369280*epsilon**3) + 331/(2799360*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","34099":"6659/(806215680*epsilon**2) - 6409/(134369280*epsilon**3) + 331/(2799360*epsilon**4) - 13/(93312*epsilon**5) + 1/(15552*epsilon**6)","34100":"-197*f_3/(3732480*epsilon**2) - f_5/(11520*epsilon**2) - 11*pi**4/(37324800*epsilon**2) + 20983/(89579520*epsilon**2) - 11*f_3/(51840*epsilon**3) - 19/(1492992*epsilon**3) + pi**4/(1036800*epsilon**3) + f_3/(8640*epsilon**4) - 19/(69120*epsilon**4) + 7/(51840*epsilon**5)","34101":"-619*f_3/(1866240*epsilon**2) - 7*f_5/(103680*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 113/(279936*epsilon**2) + 17*f_3/(25920*epsilon**3) - 23/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34102":"-619*f_3/(1866240*epsilon**2) - 7*f_5/(103680*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 113/(279936*epsilon**2) + 17*f_3/(25920*epsilon**3) - 23/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34103":"-169*f_3/(1866240*epsilon**2) + f_5/(12960*epsilon**2) - 449/(5598720*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 17*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) - 7/(155520*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34104":"-113*f_3/(373248*epsilon**2) - f_5/(8640*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 977/(2799360*epsilon**2) + 17*f_3/(25920*epsilon**3) - 43/(155520*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34105":"-113*f_3/(373248*epsilon**2) - f_5/(8640*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 977/(2799360*epsilon**2) + 17*f_3/(25920*epsilon**3) - 43/(155520*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34106":"109*f_3/(1244160*epsilon**2) - 1067/(6718464*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 1403/(2985984*epsilon**3) - 1391/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34107":"109*f_3/(1244160*epsilon**2) - 1067/(6718464*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 1403/(2985984*epsilon**3) - 1391/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34108":"49*f_3/(311040*epsilon**2) - f_5/(10368*epsilon**2) - pi**4/(746496*epsilon**2) + 53/(466560*epsilon**2) - f_3/(2304*epsilon**3) + pi**4/(622080*epsilon**3) + 35/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","34109":"49*f_3/(311040*epsilon**2) - f_5/(10368*epsilon**2) - pi**4/(746496*epsilon**2) + 53/(466560*epsilon**2) - f_3/(2304*epsilon**3) + pi**4/(622080*epsilon**3) + 35/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","34110":"-13*f_3/(103680*epsilon**2) + pi**4/(2073600*epsilon**2) + 44819/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 9131/(44789760*epsilon**3) - 487/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","34111":"-13*f_3/(103680*epsilon**2) + pi**4/(2073600*epsilon**2) + 44819/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 9131/(44789760*epsilon**3) - 487/(3732480*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","34112":"37*f_3/(622080*epsilon**2) - 6049/(3224862720*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(23040*epsilon**3) - 7631/(134369280*epsilon**3) + 37/(559872*epsilon**4) - 29/(933120*epsilon**5) + 1/(155520*epsilon**6)","34113":"-f_3/(9216*epsilon**2) - 199/(2799360*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) - 125/(1119744*epsilon**3) + 599/(3732480*epsilon**4) + 41/(155520*epsilon**5) - 7/(25920*epsilon**6)","34114":"-f_3/(9216*epsilon**2) - 199/(2799360*epsilon**2) + pi**4/(1382400*epsilon**2) - f_3/(17280*epsilon**3) - 125/(1119744*epsilon**3) + 599/(3732480*epsilon**4) + 41/(155520*epsilon**5) - 7/(25920*epsilon**6)","34115":"-49*f_3/(622080*epsilon**2) + pi**4/(12441600*epsilon**2) + 25939/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6113/(22394880*epsilon**3) + 151/(1244160*epsilon**4) + 1/(2592*epsilon**5) - 1/(2880*epsilon**6)","34116":"-49*f_3/(622080*epsilon**2) + pi**4/(12441600*epsilon**2) + 25939/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6113/(22394880*epsilon**3) + 151/(1244160*epsilon**4) + 1/(2592*epsilon**5) - 1/(2880*epsilon**6)","34117":"-f_3/(62208*epsilon**2) - 407/(8957952*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 37/(174960*epsilon**3) - 77/(155520*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","34118":"-f_3/(62208*epsilon**2) - 407/(8957952*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 37/(174960*epsilon**3) - 77/(155520*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","34119":"-f_3/(124416*epsilon**2) + 1/(2099520*epsilon**2) + f_3/(41472*epsilon**3) + 1/(17915904*epsilon**3) + 1243/(22394880*epsilon**4) - 53/(373248*epsilon**5) + 1/(10368*epsilon**6)","34120":"-f_3/(124416*epsilon**2) + 1/(2099520*epsilon**2) + f_3/(41472*epsilon**3) + 1/(17915904*epsilon**3) + 1243/(22394880*epsilon**4) - 53/(373248*epsilon**5) + 1/(10368*epsilon**6)","34121":"7*f_3/(2488320*epsilon**2) - pi**4/(8294400*epsilon**2) + 1967/(134369280*epsilon**2) + f_3/(103680*epsilon**3) + 341/(14929920*epsilon**3) - 323/(22394880*epsilon**4) - 13/(233280*epsilon**5) + 7/(155520*epsilon**6)","34122":"7*f_3/(2488320*epsilon**2) - pi**4/(8294400*epsilon**2) + 1967/(134369280*epsilon**2) + f_3/(103680*epsilon**3) + 341/(14929920*epsilon**3) - 323/(22394880*epsilon**4) - 13/(233280*epsilon**5) + 7/(155520*epsilon**6)","34123":"-f_3/(155520*epsilon**2) + 5867/(403107840*epsilon**2) - 113/(8398080*epsilon**3) + 461/(8957952*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34124":"-f_3/(155520*epsilon**2) + 5867/(403107840*epsilon**2) - 113/(8398080*epsilon**3) + 461/(8957952*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34125":"-623*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) + 11*pi**4/(12441600*epsilon**2) + 3679/(3732480*epsilon**2) + f_3/(1080*epsilon**3) - 1763/(1244160*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 11/(11520*epsilon**4) - 1/(1728*epsilon**5)","34126":"f_3/(6912*epsilon**2) - 1907/(8957952*epsilon**2) - f_3/(2304*epsilon**3) + 1187/(1658880*epsilon**3) - 1421/(1866240*epsilon**4) + 47/(62208*epsilon**5) - 1/(2592*epsilon**6)","34127":"f_3/(6912*epsilon**2) - 1907/(8957952*epsilon**2) - f_3/(2304*epsilon**3) + 1187/(1658880*epsilon**3) - 1421/(1866240*epsilon**4) + 47/(62208*epsilon**5) - 1/(2592*epsilon**6)","34128":"11*f_3/(12960*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) - 757/(4478976*epsilon**2) - f_3/(1920*epsilon**3) + 1177/(1492992*epsilon**3) - 473/(622080*epsilon**4) - 43/(51840*epsilon**5) + 1/(1080*epsilon**6)","34129":"11*f_3/(12960*epsilon**2) - f_5/(1728*epsilon**2) - pi**4/(518400*epsilon**2) - 757/(4478976*epsilon**2) - f_3/(1920*epsilon**3) + 1177/(1492992*epsilon**3) - 473/(622080*epsilon**4) - 43/(51840*epsilon**5) + 1/(1080*epsilon**6)","34130":"-f_3**2/(2160*epsilon**2) - 311*f_3/(25920*epsilon**2) + 29*f_5/(2592*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34131":"-f_3**2/(432*epsilon**2) + 137*f_3/(6480*epsilon**2) - 25*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","34132":"-f_3**2/(432*epsilon**2) + 137*f_3/(6480*epsilon**2) - 25*f_5/(1296*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","34133":"f_3**2/(1080*epsilon**2) - 311*f_3/(25920*epsilon**2) + 13*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34134":"f_3**2/(1080*epsilon**2) - 311*f_3/(25920*epsilon**2) + 13*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34135":"-5*f_3/(62208*epsilon**2) + 59*f_5/(17280*epsilon**2) - 835/(186624*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 13*f_3/(6480*epsilon**3) - pi**4/(64800*epsilon**3) + 79/(19440*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","34136":"-5*f_3/(62208*epsilon**2) + 59*f_5/(17280*epsilon**2) - 835/(186624*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 13*f_3/(6480*epsilon**3) - pi**4/(64800*epsilon**3) + 79/(19440*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","34137":"809*f_3/(622080*epsilon**2) + f_5/(1920*epsilon**2) - 11281/(4976640*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + f_3/(2880*epsilon**3) - pi**4/(172800*epsilon**3) + 307/(248832*epsilon**3) - f_3/(1440*epsilon**4) + 139/(103680*epsilon**4) - 7/(8640*epsilon**5)","34138":"-47*f_3/(311040*epsilon**2) + 41*f_5/(8640*epsilon**2) - 1033/(233280*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 5/(1728*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34139":"-47*f_3/(311040*epsilon**2) + 41*f_5/(8640*epsilon**2) - 1033/(233280*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 5/(1728*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34140":"-209*f_3/(311040*epsilon**2) + 47*f_5/(17280*epsilon**2) - 1837/(933120*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34141":"-209*f_3/(311040*epsilon**2) + 47*f_5/(17280*epsilon**2) - 1837/(933120*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 7/(4320*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34142":"91*f_3/(103680*epsilon**2) - 19673/(22394880*epsilon**2) - pi**4/(414720*epsilon**2) - 5*f_3/(3456*epsilon**3) + 685/(373248*epsilon**3) - 47/(155520*epsilon**4) - 19/(12960*epsilon**5) + 1/(1080*epsilon**6)","34143":"91*f_3/(103680*epsilon**2) - 19673/(22394880*epsilon**2) - pi**4/(414720*epsilon**2) - 5*f_3/(3456*epsilon**3) + 685/(373248*epsilon**3) - 47/(155520*epsilon**4) - 19/(12960*epsilon**5) + 1/(1080*epsilon**6)","34144":"53*f_3/(41472*epsilon**2) - 4969/(2799360*epsilon**2) + pi**4/(230400*epsilon**2) - 31*f_3/(17280*epsilon**3) + 12971/(7464960*epsilon**3) + 11/(124416*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34145":"53*f_3/(41472*epsilon**2) - 4969/(2799360*epsilon**2) + pi**4/(230400*epsilon**2) - 31*f_3/(17280*epsilon**3) + 12971/(7464960*epsilon**3) + 11/(124416*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34146":"79*f_3/(207360*epsilon**2) - 38233/(44789760*epsilon**2) - f_3/(1728*epsilon**3) + 583/(1492992*epsilon**3) + 107/(124416*epsilon**4) - 23/(10368*epsilon**5) + 7/(4320*epsilon**6)","34147":"79*f_3/(207360*epsilon**2) - 38233/(44789760*epsilon**2) - f_3/(1728*epsilon**3) + 583/(1492992*epsilon**3) + 107/(124416*epsilon**4) - 23/(10368*epsilon**5) + 7/(4320*epsilon**6)","34148":"-119*f_3/(207360*epsilon**2) - 17*pi**4/(2073600*epsilon**2) + 21901/(14929920*epsilon**2) + f_3/(5760*epsilon**3) + 937/(2488320*epsilon**3) - 67/(207360*epsilon**4) - 17/(17280*epsilon**5) + 1/(1440*epsilon**6)","34149":"-f_3/(2880*epsilon**2) + pi**4/(2073600*epsilon**2) + 102019/(268738560*epsilon**2) + f_3/(2880*epsilon**3) - 1147/(2799360*epsilon**3) + 29/(1866240*epsilon**4) + 7/(38880*epsilon**5) - 1/(12960*epsilon**6)","34150":"-73*f_3/(207360*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 3163/(16796160*epsilon**2) + f_3/(25920*epsilon**3) + 2357/(11197440*epsilon**3) - 137/(373248*epsilon**4) + 1/(3888*epsilon**5) - 1/(12960*epsilon**6)","34151":"-73*f_3/(207360*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 3163/(16796160*epsilon**2) + f_3/(25920*epsilon**3) + 2357/(11197440*epsilon**3) - 137/(373248*epsilon**4) + 1/(3888*epsilon**5) - 1/(12960*epsilon**6)","34152":"-f_3/(103680*epsilon**2) - 1421/(11197440*epsilon**2) - pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 1093/(7464960*epsilon**3) - 43/(124416*epsilon**4) + 29/(51840*epsilon**5) - 1/(4320*epsilon**6)","34153":"-f_3/(103680*epsilon**2) - 1421/(11197440*epsilon**2) - pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 1093/(7464960*epsilon**3) - 43/(124416*epsilon**4) + 29/(51840*epsilon**5) - 1/(4320*epsilon**6)","34154":"-229*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 4969/(4199040*epsilon**2) + 17*f_3/(25920*epsilon**3) - 7507/(11197440*epsilon**3) - 253/(1866240*epsilon**4) + 1/(3888*epsilon**5) - 1/(12960*epsilon**6)","34155":"-11*f_3/(12960*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 31501/(22394880*epsilon**2) + 13*f_3/(5760*epsilon**3) - 3631/(1866240*epsilon**3) + 223/(155520*epsilon**4) - 19/(12960*epsilon**5) + 1/(1080*epsilon**6)","34156":"-11*f_3/(12960*epsilon**2) - 11*pi**4/(2073600*epsilon**2) + 31501/(22394880*epsilon**2) + 13*f_3/(5760*epsilon**3) - 3631/(1866240*epsilon**3) + 223/(155520*epsilon**4) - 19/(12960*epsilon**5) + 1/(1080*epsilon**6)","34157":"37*f_3/(34560*epsilon**2) + f_5/(1080*epsilon**2) - 53/(25920*epsilon**2) + pi**4/(207360*epsilon**2) - 7*f_3/(2592*epsilon**3) - pi**4/(259200*epsilon**3) + 217/(77760*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","34158":"37*f_3/(34560*epsilon**2) + f_5/(1080*epsilon**2) - 53/(25920*epsilon**2) + pi**4/(207360*epsilon**2) - 7*f_3/(2592*epsilon**3) - pi**4/(259200*epsilon**3) + 217/(77760*epsilon**3) + f_3/(240*epsilon**4) - 1/(720*epsilon**4)","34159":"f_3/(138240*epsilon**2) - 5021/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 917/(8957952*epsilon**3) - 83/(248832*epsilon**4) + 23/(62208*epsilon**5) - 1/(6480*epsilon**6)","34160":"f_3/(138240*epsilon**2) - 5021/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 917/(8957952*epsilon**3) - 83/(248832*epsilon**4) + 23/(62208*epsilon**5) - 1/(6480*epsilon**6)","34161":"f_3/(25920*epsilon**2) - 359/(829440*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(5760*epsilon**3) + 16937/(22394880*epsilon**3) - 229/(373248*epsilon**4) + 47/(155520*epsilon**5) - 1/(12960*epsilon**6)","34162":"-5*f_3/(124416*epsilon**2) + 5231/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 1537/(67184640*epsilon**3) + 59/(622080*epsilon**4) - 23/(155520*epsilon**5) + 1/(12960*epsilon**6)","34163":"77*f_3/(23040*epsilon**2) - f_5/(1728*epsilon**2) - 40729/(11197440*epsilon**2) + pi**4/(414720*epsilon**2) - 11*f_3/(3456*epsilon**3) + 23339/(7464960*epsilon**3) - 161/(622080*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34164":"77*f_3/(23040*epsilon**2) - f_5/(1728*epsilon**2) - 40729/(11197440*epsilon**2) + pi**4/(414720*epsilon**2) - 11*f_3/(3456*epsilon**3) + 23339/(7464960*epsilon**3) - 161/(622080*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34165":"-f_3/(5184*epsilon**2) + 407/(7464960*epsilon**2) + f_3/(1728*epsilon**3) - 427/(3732480*epsilon**3) - 1241/(1866240*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","34166":"-f_3/(5184*epsilon**2) + 407/(7464960*epsilon**2) + f_3/(1728*epsilon**3) - 427/(3732480*epsilon**3) - 1241/(1866240*epsilon**4) + 7/(7776*epsilon**5) - 1/(2592*epsilon**6)","34167":"-f_3/(4608*epsilon**2) - 833/(7464960*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 11861/(22394880*epsilon**3) - 1037/(1866240*epsilon**4) + 47/(155520*epsilon**5) - 1/(12960*epsilon**6)","34168":"-f_3/(4608*epsilon**2) - 833/(7464960*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(4320*epsilon**3) + 11861/(22394880*epsilon**3) - 1037/(1866240*epsilon**4) + 47/(155520*epsilon**5) - 1/(12960*epsilon**6)","34169":"5*f_3/(10368*epsilon**2) - 35503/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 3191/(1866240*epsilon**3) - 173/(155520*epsilon**4) - 7/(3240*epsilon**5) + 1/(432*epsilon**6)","34170":"167*f_3/(62208*epsilon**2) + 19*f_5/(5760*epsilon**2) - 5689/(933120*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 1/(288*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34171":"-371*f_3/(311040*epsilon**2) + f_5/(540*epsilon**2) - 329/(466560*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + 1/(960*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34172":"-371*f_3/(311040*epsilon**2) + f_5/(540*epsilon**2) - 329/(466560*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + 1/(960*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34173":"119*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 859/(2985984*epsilon**2) + f_3/(5760*epsilon**3) + 937/(2488320*epsilon**3) + 1/(41472*epsilon**4) - 17/(17280*epsilon**5) + 1/(1440*epsilon**6)","34174":"119*f_3/(207360*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 859/(2985984*epsilon**2) + f_3/(5760*epsilon**3) + 937/(2488320*epsilon**3) + 1/(41472*epsilon**4) - 17/(17280*epsilon**5) + 1/(1440*epsilon**6)","34175":"-59*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 395/(279936*epsilon**2) + 11*f_3/(5760*epsilon**3) - 20437/(7464960*epsilon**3) + 919/(622080*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34176":"-59*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 395/(279936*epsilon**2) + 11*f_3/(5760*epsilon**3) - 20437/(7464960*epsilon**3) + 919/(622080*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34177":"-5*f_3/(20736*epsilon**2) - pi**4/(259200*epsilon**2) + 1/(5120*epsilon**2) + f_3/(1440*epsilon**3) - 23/(414720*epsilon**3) + 1/(6912*epsilon**4) - 1/(576*epsilon**5) + 1/(720*epsilon**6)","34178":"f_3/(15360*epsilon**2) + pi**4/(4147200*epsilon**2) + 21329/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 1991/(22394880*epsilon**3) - 199/(746496*epsilon**4) + 91/(155520*epsilon**5) - 1/(2880*epsilon**6)","34179":"f_3/(15360*epsilon**2) + pi**4/(4147200*epsilon**2) + 21329/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 1991/(22394880*epsilon**3) - 199/(746496*epsilon**4) + 91/(155520*epsilon**5) - 1/(2880*epsilon**6)","34180":"-611*f_3/(622080*epsilon**2) + f_5/(34560*epsilon**2) - 7*pi**4/(1244160*epsilon**2) + 3139/(1866240*epsilon**2) + 5*f_3/(2592*epsilon**3) - 43/(12960*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 107/(51840*epsilon**4) - 1/(2160*epsilon**5)","34181":"-611*f_3/(622080*epsilon**2) + f_5/(34560*epsilon**2) - 7*pi**4/(1244160*epsilon**2) + 3139/(1866240*epsilon**2) + 5*f_3/(2592*epsilon**3) - 43/(12960*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 107/(51840*epsilon**4) - 1/(2160*epsilon**5)","34182":"937*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 25033/(89579520*epsilon**2) - 43*pi**4/(37324800*epsilon**2) - 43*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 2879/(7464960*epsilon**3) + f_3/(25920*epsilon**4) - 31/(77760*epsilon**4) + 11/(51840*epsilon**5)","34183":"937*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 25033/(89579520*epsilon**2) - 43*pi**4/(37324800*epsilon**2) - 43*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 2879/(7464960*epsilon**3) + f_3/(25920*epsilon**4) - 31/(77760*epsilon**4) + 11/(51840*epsilon**5)","34184":"f_3**2/(2160*epsilon**2) + 31*f_3/(8640*epsilon**2) - 35*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(86400*epsilon**2) + 835/(62208*epsilon**2) - f_3/(180*epsilon**3) + f_5/(54*epsilon**3) - 79/(6480*epsilon**3) + 1/(360*epsilon**4)","34185":"289*f_3/(7464960*epsilon**2) - f_5/(25920*epsilon**2) - 1663/(8957952*epsilon**2) + 43*pi**4/(74649600*epsilon**2) - 11*f_3/(51840*epsilon**3) - pi**4/(1555200*epsilon**3) + 427/(933120*epsilon**3) + f_3/(8640*epsilon**4) - 11/(34560*epsilon**4) + 1/(12960*epsilon**5)","34186":"103*f_3/(207360*epsilon**2) - 97351/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 16553/(22394880*epsilon**3) - 553/(933120*epsilon**4) + 59/(155520*epsilon**5) - 1/(6480*epsilon**6)","34187":"11*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 80021/(806215680*epsilon**2) - f_3/(103680*epsilon**3) - 31051/(134369280*epsilon**3) + 517/(1866240*epsilon**4) - 169/(933120*epsilon**5) + 1/(19440*epsilon**6)","34188":"11*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 80021/(806215680*epsilon**2) - f_3/(103680*epsilon**3) - 31051/(134369280*epsilon**3) + 517/(1866240*epsilon**4) - 169/(933120*epsilon**5) + 1/(19440*epsilon**6)","34189":"11*f_3/(77760*epsilon**2) - pi**4/(12441600*epsilon**2) + 2527/(179159040*epsilon**2) - f_3/(17280*epsilon**3) - 4043/(33592320*epsilon**3) + 1379/(11197440*epsilon**4) - 7/(116640*epsilon**5) + 1/(77760*epsilon**6)","34190":"-181*f_3/(155520*epsilon**2) - pi**4/(1036800*epsilon**2) + 809/(552960*epsilon**2) + 77*f_3/(25920*epsilon**3) - 1373/(414720*epsilon**3) - f_3/(432*epsilon**4) + 31/(11520*epsilon**4) - 7/(8640*epsilon**5)","34191":"-181*f_3/(155520*epsilon**2) - pi**4/(1036800*epsilon**2) + 809/(552960*epsilon**2) + 77*f_3/(25920*epsilon**3) - 1373/(414720*epsilon**3) - f_3/(432*epsilon**4) + 31/(11520*epsilon**4) - 7/(8640*epsilon**5)","34192":"f_3/(864*epsilon**2) - f_5/(1728*epsilon**2) - 15011/(22394880*epsilon**2) + pi**4/(414720*epsilon**2) - 5*f_3/(3456*epsilon**3) + 2993/(1866240*epsilon**3) + 7/(155520*epsilon**4) - 19/(12960*epsilon**5) + 1/(1080*epsilon**6)","34193":"f_3/(864*epsilon**2) - f_5/(1728*epsilon**2) - 15011/(22394880*epsilon**2) + pi**4/(414720*epsilon**2) - 5*f_3/(3456*epsilon**3) + 2993/(1866240*epsilon**3) + 7/(155520*epsilon**4) - 19/(12960*epsilon**5) + 1/(1080*epsilon**6)","34194":"-251*f_3/(207360*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 29291/(11197440*epsilon**2) + 19*f_3/(5760*epsilon**3) - 20437/(7464960*epsilon**3) + 703/(622080*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34195":"53*f_3/(7464960*epsilon**2) - 9247/(2418647040*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 13613/(806215680*epsilon**3) - 23/(622080*epsilon**4) + 67/(1866240*epsilon**5) - 1/(77760*epsilon**6)","34196":"77*f_3/(155520*epsilon**2) + f_5/(25920*epsilon**2) - 10043/(8957952*epsilon**2) + 11*pi**4/(3110400*epsilon**2) - 77*f_3/(77760*epsilon**3) - pi**4/(388800*epsilon**3) + 191/(124416*epsilon**3) + f_3/(2160*epsilon**4) - 25/(31104*epsilon**4) + 1/(6480*epsilon**5)","34197":"f_3**2/(1080*epsilon**2) - 193*f_3/(12960*epsilon**2) + 67*f_5/(5184*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34198":"f_3**2/(1080*epsilon**2) - 193*f_3/(12960*epsilon**2) + 67*f_5/(5184*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34199":"-f_3**2/(2160*epsilon**2) + 61*f_3/(6480*epsilon**2) - 47*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(108*epsilon**3) + f_5/(108*epsilon**3)","34200":"-f_3**2/(2160*epsilon**2) + 61*f_3/(6480*epsilon**2) - 47*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(108*epsilon**3) + f_5/(108*epsilon**3)","34201":"f_3**2/(1080*epsilon**2) - 431*f_3/(25920*epsilon**2) + 19*f_5/(1296*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 7*f_3/(540*epsilon**3) - f_5/(54*epsilon**3)","34202":"-127*f_3/(124416*epsilon**2) - 13*f_5/(17280*epsilon**2) + 29*pi**4/(6220800*epsilon**2) + 6047/(3732480*epsilon**2) + f_3/(360*epsilon**3) - 193/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(4320*epsilon**4) - 1/(2160*epsilon**5)","34203":"-127*f_3/(124416*epsilon**2) - 13*f_5/(17280*epsilon**2) + 29*pi**4/(6220800*epsilon**2) + 6047/(3732480*epsilon**2) + f_3/(360*epsilon**3) - 193/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(4320*epsilon**4) - 1/(2160*epsilon**5)","34204":"-203*f_3/(311040*epsilon**2) + f_5/(270*epsilon**2) - 14273/(3732480*epsilon**2) + 7*pi**4/(622080*epsilon**2) + f_3/(432*epsilon**3) - pi**4/(64800*epsilon**3) + 19/(77760*epsilon**3) - f_3/(540*epsilon**4) + 1/(432*epsilon**4) - 1/(1080*epsilon**5)","34205":"13*f_3/(62208*epsilon**2) + f_5/(320*epsilon**2) - 835/(186624*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 13*f_3/(6480*epsilon**3) - pi**4/(64800*epsilon**3) + 79/(19440*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","34206":"-137*f_3/(124416*epsilon**2) - f_5/(2880*epsilon**2) + pi**4/(1244160*epsilon**2) + 22157/(14929920*epsilon**2) + f_3/(576*epsilon**3) - 763/(414720*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 13/(11520*epsilon**4) - 1/(2880*epsilon**5)","34207":"-137*f_3/(124416*epsilon**2) - f_5/(2880*epsilon**2) + pi**4/(1244160*epsilon**2) + 22157/(14929920*epsilon**2) + f_3/(576*epsilon**3) - 763/(414720*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 13/(11520*epsilon**4) - 1/(2880*epsilon**5)","34208":"529*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3167/(2985984*epsilon**2) + 41*pi**4/(12441600*epsilon**2) + f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 29/(20736*epsilon**4) - 1/(960*epsilon**5)","34209":"529*f_3/(1244160*epsilon**2) + 7*f_5/(34560*epsilon**2) - 3167/(2985984*epsilon**2) + 41*pi**4/(12441600*epsilon**2) + f_3/(2880*epsilon**3) - pi**4/(259200*epsilon**3) + 49/(138240*epsilon**3) - f_3/(2160*epsilon**4) + 29/(20736*epsilon**4) - 1/(960*epsilon**5)","34210":"-221*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 7687/(16796160*epsilon**2) + f_3/(3840*epsilon**3) - 10411/(22394880*epsilon**3) + 83/(1866240*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34211":"-221*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 7687/(16796160*epsilon**2) + f_3/(3840*epsilon**3) - 10411/(22394880*epsilon**3) + 83/(1866240*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34212":"32983/(806215680*epsilon**2) - 10003/(67184640*epsilon**3) + 1991/(7464960*epsilon**4) - 23/(93312*epsilon**5) + 1/(10368*epsilon**6)","34213":"32983/(806215680*epsilon**2) - 10003/(67184640*epsilon**3) + 1991/(7464960*epsilon**4) - 23/(93312*epsilon**5) + 1/(10368*epsilon**6)","34214":"-17*f_3/(248832*epsilon**2) - 14089/(268738560*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - f_3/(34560*epsilon**3) - 4207/(44789760*epsilon**3) + 7/(1244160*epsilon**4) + 59/(311040*epsilon**5) - 1/(8640*epsilon**6)","34215":"f_3/(1244160*epsilon**2) + pi**4/(3110400*epsilon**2) + 2821/(26873856*epsilon**2) - f_3/(17280*epsilon**3) - 371/(7464960*epsilon**3) - 67/(373248*epsilon**4) + 7/(17280*epsilon**5) - 1/(4320*epsilon**6)","34216":"f_3/(1244160*epsilon**2) + pi**4/(3110400*epsilon**2) + 2821/(26873856*epsilon**2) - f_3/(17280*epsilon**3) - 371/(7464960*epsilon**3) - 67/(373248*epsilon**4) + 7/(17280*epsilon**5) - 1/(4320*epsilon**6)","34217":"-91*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 16315/(53747712*epsilon**2) + f_3/(34560*epsilon**3) - 8807/(44789760*epsilon**3) - 119/(746496*epsilon**4) + 79/(311040*epsilon**5) - 1/(8640*epsilon**6)","34218":"-13*f_3/(829440*epsilon**2) - 3689/(403107840*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(51840*epsilon**3) - 2663/(134369280*epsilon**3) + 1963/(22394880*epsilon**4) - 113/(933120*epsilon**5) + 1/(17280*epsilon**6)","34219":"-13*f_3/(829440*epsilon**2) - 3689/(403107840*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(51840*epsilon**3) - 2663/(134369280*epsilon**3) + 1963/(22394880*epsilon**4) - 113/(933120*epsilon**5) + 1/(17280*epsilon**6)","34220":"-367*f_3/(1866240*epsilon**2) - 7*f_5/(103680*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 263/(1119744*epsilon**2) + 17*f_3/(25920*epsilon**3) - 17/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34221":"7*f_3/(77760*epsilon**2) - pi**4/(6220800*epsilon**2) + 91331/(806215680*epsilon**2) - f_3/(51840*epsilon**3) - 34621/(134369280*epsilon**3) + 109/(414720*epsilon**4) - 139/(933120*epsilon**5) + 1/(25920*epsilon**6)","34222":"17*f_3/(155520*epsilon**2) - f_5/(5184*epsilon**2) - pi**4/(746496*epsilon**2) + 937/(3732480*epsilon**2) - f_3/(2304*epsilon**3) + 67/(933120*epsilon**3) + pi**4/(622080*epsilon**3) + f_3/(5184*epsilon**4) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","34223":"17*f_3/(155520*epsilon**2) - f_5/(5184*epsilon**2) - pi**4/(746496*epsilon**2) + 937/(3732480*epsilon**2) - f_3/(2304*epsilon**3) + 67/(933120*epsilon**3) + pi**4/(622080*epsilon**3) + f_3/(5184*epsilon**4) - 19/(51840*epsilon**4) + 1/(6480*epsilon**5)","34224":"-30271/(268738560*epsilon**2) + 110513/(806215680*epsilon**3) - 4411/(67184640*epsilon**4) + 19/(1119744*epsilon**5) - 1/(466560*epsilon**6)","34225":"31*f_3/(1244160*epsilon**2) - 3391/(89579520*epsilon**2) + pi**4/(1244160*epsilon**2) - f_3/(6912*epsilon**3) + 229/(14929920*epsilon**3) + 19/(2488320*epsilon**4) + 43/(103680*epsilon**5) - 7/(17280*epsilon**6)","34226":"31*f_3/(1244160*epsilon**2) - 3391/(89579520*epsilon**2) + pi**4/(1244160*epsilon**2) - f_3/(6912*epsilon**3) + 229/(14929920*epsilon**3) + 19/(2488320*epsilon**4) + 43/(103680*epsilon**5) - 7/(17280*epsilon**6)","34227":"-f_3/(124416*epsilon**2) + 1/(2099520*epsilon**2) + f_3/(41472*epsilon**3) + 1/(17915904*epsilon**3) + 1243/(22394880*epsilon**4) - 53/(373248*epsilon**5) + 1/(10368*epsilon**6)","34228":"-f_3/(124416*epsilon**2) + 1/(2099520*epsilon**2) + f_3/(41472*epsilon**3) + 1/(17915904*epsilon**3) + 1243/(22394880*epsilon**4) - 53/(373248*epsilon**5) + 1/(10368*epsilon**6)","34229":"-19*f_3/(77760*epsilon**2) + pi**4/(6220800*epsilon**2) + 559/(1679616*epsilon**2) + f_3/(8640*epsilon**3) - 7873/(22394880*epsilon**3) + 29/(1866240*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34230":"-28639/(537477120*epsilon**2) + 5471/(29859840*epsilon**3) - 641/(2488320*epsilon**4) + 167/(622080*epsilon**5) - 7/(51840*epsilon**6)","34231":"-28639/(537477120*epsilon**2) + 5471/(29859840*epsilon**3) - 641/(2488320*epsilon**4) + 167/(622080*epsilon**5) - 7/(51840*epsilon**6)","34232":"-59*f_3/(1244160*epsilon**2) + 199/(53747712*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(34560*epsilon**3) - 751/(44789760*epsilon**3) - 13/(248832*epsilon**4) + 59/(311040*epsilon**5) - 1/(8640*epsilon**6)","34233":"-59*f_3/(1244160*epsilon**2) + 199/(53747712*epsilon**2) + 7*pi**4/(12441600*epsilon**2) - f_3/(34560*epsilon**3) - 751/(44789760*epsilon**3) - 13/(248832*epsilon**4) + 59/(311040*epsilon**5) - 1/(8640*epsilon**6)","34234":"-11*f_3/(311040*epsilon**2) - pi**4/(1555200*epsilon**2) + 4763/(33592320*epsilon**2) + f_3/(8640*epsilon**3) - 4849/(22394880*epsilon**3) - 79/(1866240*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34235":"-11*f_3/(311040*epsilon**2) - pi**4/(1555200*epsilon**2) + 4763/(33592320*epsilon**2) + f_3/(8640*epsilon**3) - 4849/(22394880*epsilon**3) - 79/(1866240*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34236":"-f_3/(622080*epsilon**2) - 107939/(806215680*epsilon**2) + 2851/(44789760*epsilon**3) + 2887/(22394880*epsilon**4) - 49/(311040*epsilon**5) + 1/(17280*epsilon**6)","34237":"-f_3/(622080*epsilon**2) - 107939/(806215680*epsilon**2) + 2851/(44789760*epsilon**3) + 2887/(22394880*epsilon**4) - 49/(311040*epsilon**5) + 1/(17280*epsilon**6)","34238":"-f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 1633/(67184640*epsilon**2) + f_3/(34560*epsilon**3) - 4363/(22394880*epsilon**3) - 5/(373248*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34239":"-f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 1633/(67184640*epsilon**2) + f_3/(34560*epsilon**3) - 4363/(22394880*epsilon**3) - 5/(373248*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34240":"-109*f_3/(622080*epsilon**2) - pi**4/(1555200*epsilon**2) + 10577/(33592320*epsilon**2) + f_3/(3840*epsilon**3) - 7387/(22394880*epsilon**3) - 5/(373248*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34241":"-109*f_3/(622080*epsilon**2) - pi**4/(1555200*epsilon**2) + 10577/(33592320*epsilon**2) + f_3/(3840*epsilon**3) - 7387/(22394880*epsilon**3) - 5/(373248*epsilon**4) + 5/(31104*epsilon**5) - 1/(12960*epsilon**6)","34242":"-17*f_3/(622080*epsilon**2) + f_5/(2160*epsilon**2) - 7*pi**4/(1244160*epsilon**2) + 13/(46656*epsilon**2) + 5*f_3/(2592*epsilon**3) - 17/(6480*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 107/(51840*epsilon**4) - 1/(2160*epsilon**5)","34243":"13*f_3/(1728*epsilon**2) - 37*f_5/(2592*epsilon**2) + pi**4/(129600*epsilon**2) + 1567/(311040*epsilon**2) - 13*f_3/(2160*epsilon**3) + 5*f_5/(432*epsilon**3) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","34244":"13*f_3/(1728*epsilon**2) - 37*f_5/(2592*epsilon**2) + pi**4/(129600*epsilon**2) + 1567/(311040*epsilon**2) - 13*f_3/(2160*epsilon**3) + 5*f_5/(432*epsilon**3) - 1/(216*epsilon**3) + 1/(720*epsilon**4)","34245":"-139*f_3/(1244160*epsilon**2) - pi**4/(2488320*epsilon**2) + 90463/(201553920*epsilon**2) + f_3/(10368*epsilon**3) - 2651/(6718464*epsilon**3) + 659/(2799360*epsilon**4) - 17/(155520*epsilon**5) + 1/(38880*epsilon**6)","34246":"-101*f_3/(3732480*epsilon**2) - 114223/(483729408*epsilon**2) - pi**4/(37324800*epsilon**2) + f_3/(77760*epsilon**3) + 1697/(8398080*epsilon**3) - 653/(6718464*epsilon**4) + 41/(1399680*epsilon**5) - 1/(233280*epsilon**6)","34247":"721*f_3/(1866240*epsilon**2) + 7*f_5/(51840*epsilon**2) - 3785/(4478976*epsilon**2) - 43*pi**4/(18662400*epsilon**2) - 43*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 119/(116640*epsilon**3) + f_3/(12960*epsilon**4) - 43/(77760*epsilon**4) + 1/(6480*epsilon**5)","34248":"109*f_3/(51840*epsilon**2) - 25*f_5/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 541/(207360*epsilon**2) - f_3/(480*epsilon**3) + 5*f_5/(864*epsilon**3) - 13/(3240*epsilon**3) + 1/(480*epsilon**4)","34249":"109*f_3/(51840*epsilon**2) - 25*f_5/(5184*epsilon**2) + pi**4/(518400*epsilon**2) + 541/(207360*epsilon**2) - f_3/(480*epsilon**3) + 5*f_5/(864*epsilon**3) - 13/(3240*epsilon**3) + 1/(480*epsilon**4)","34250":"1741*f_3/(3732480*epsilon**2) - f_5/(51840*epsilon**2) - 2947/(3732480*epsilon**2) + pi**4/(829440*epsilon**2) - 53*f_3/(62208*epsilon**3) - pi**4/(3110400*epsilon**3) + 4099/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 29/(51840*epsilon**4) + 1/(8640*epsilon**5)","34251":"1741*f_3/(3732480*epsilon**2) - f_5/(51840*epsilon**2) - 2947/(3732480*epsilon**2) + pi**4/(829440*epsilon**2) - 53*f_3/(62208*epsilon**3) - pi**4/(3110400*epsilon**3) + 4099/(3732480*epsilon**3) + f_3/(2880*epsilon**4) - 29/(51840*epsilon**4) + 1/(8640*epsilon**5)","34252":"1261*f_3/(1866240*epsilon**2) + f_5/(8640*epsilon**2) - 5129/(4976640*epsilon**2) + 7*pi**4/(18662400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 4481/(3732480*epsilon**3) + f_3/(4320*epsilon**4) - 11/(20736*epsilon**4) + 1/(8640*epsilon**5)","34253":"1261*f_3/(1866240*epsilon**2) + f_5/(8640*epsilon**2) - 5129/(4976640*epsilon**2) + 7*pi**4/(18662400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 4481/(3732480*epsilon**3) + f_3/(4320*epsilon**4) - 11/(20736*epsilon**4) + 1/(8640*epsilon**5)","34254":"133*f_3/(1244160*epsilon**2) - 1229/(6718464*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 7303/(14929920*epsilon**3) - 1391/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34255":"133*f_3/(1244160*epsilon**2) - 1229/(6718464*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 7303/(14929920*epsilon**3) - 1391/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34256":"1009*f_3/(1866240*epsilon**2) + f_5/(51840*epsilon**2) - 3917/(4976640*epsilon**2) + 7*pi**4/(18662400*epsilon**2) - 23*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 4049/(3732480*epsilon**3) + f_3/(4320*epsilon**4) - 11/(20736*epsilon**4) + 1/(8640*epsilon**5)","34257":"133*f_3/(311040*epsilon**2) + f_5/(540*epsilon**2) - 1103/(466560*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 17/(8640*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34258":"133*f_3/(311040*epsilon**2) + f_5/(540*epsilon**2) - 1103/(466560*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + pi**4/(86400*epsilon**3) + 17/(8640*epsilon**3) + f_3/(720*epsilon**4) - 1/(2160*epsilon**4)","34259":"f_3**2/(4320*epsilon**2) + 241*f_3/(25920*epsilon**2) - 65*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + 113/(51840*epsilon**2) - f_3/(108*epsilon**3) + f_5/(108*epsilon**3) - 1/(1080*epsilon**3)","34260":"f_3**2/(2160*epsilon**2) + 157*f_3/(12960*epsilon**2) - 41*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 89/(25920*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3) - 1/(540*epsilon**3)","34261":"f_3**2/(2160*epsilon**2) - 461*f_3/(51840*epsilon**2) + 41*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) + 7*f_3/(1080*epsilon**3) - f_5/(108*epsilon**3)","34262":"-103*f_3/(155520*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(172800*epsilon**2) + 547/(466560*epsilon**2) + 53*f_3/(38880*epsilon**3) - 131/(116640*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","34263":"-13*f_3/(31104*epsilon**2) - f_5/(11520*epsilon**2) - pi**4/(345600*epsilon**2) + 23/(29160*epsilon**2) + 53*f_3/(77760*epsilon**3) - 149/(233280*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","34264":"-1859*f_3/(1244160*epsilon**2) - 11*f_5/(11520*epsilon**2) + 29*pi**4/(12441600*epsilon**2) + 17387/(7464960*epsilon**2) + f_3/(720*epsilon**3) - 301/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 7/(8640*epsilon**4) - 1/(4320*epsilon**5)","34265":"-1859*f_3/(1244160*epsilon**2) - 11*f_5/(11520*epsilon**2) + 29*pi**4/(12441600*epsilon**2) + 17387/(7464960*epsilon**2) + f_3/(720*epsilon**3) - 301/(155520*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 7/(8640*epsilon**4) - 1/(4320*epsilon**5)","34266":"223*f_3/(622080*epsilon**2) - 15199/(403107840*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(5760*epsilon**3) - 12059/(67184640*epsilon**3) + 269/(1119744*epsilon**4) - 19/(155520*epsilon**5) + 1/(38880*epsilon**6)","34267":"-151*f_3/(276480*epsilon**2) - 7*f_5/(69120*epsilon**2) - 11*pi**4/(24883200*epsilon**2) + 3295/(2985984*epsilon**2) + 41*f_3/(51840*epsilon**3) - 523/(276480*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(1080*epsilon**4) + 67/(41472*epsilon**4) - 13/(17280*epsilon**5)","34268":"-151*f_3/(276480*epsilon**2) - 7*f_5/(69120*epsilon**2) - 11*pi**4/(24883200*epsilon**2) + 3295/(2985984*epsilon**2) + 41*f_3/(51840*epsilon**3) - 523/(276480*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(1080*epsilon**4) + 67/(41472*epsilon**4) - 13/(17280*epsilon**5)","34269":"53*f_3/(622080*epsilon**2) - 3803/(22394880*epsilon**2) + pi**4/(3732480*epsilon**2) - 13*f_3/(41472*epsilon**3) - pi**4/(1244160*epsilon**3) + 4829/(7464960*epsilon**3) + f_3/(3456*epsilon**4) - 1/(1296*epsilon**4) + 1/(3456*epsilon**5)","34270":"53*f_3/(622080*epsilon**2) - 3803/(22394880*epsilon**2) + pi**4/(3732480*epsilon**2) - 13*f_3/(41472*epsilon**3) - pi**4/(1244160*epsilon**3) + 4829/(7464960*epsilon**3) + f_3/(3456*epsilon**4) - 1/(1296*epsilon**4) + 1/(3456*epsilon**5)","34271":"f_3/(62208*epsilon**2) + 15857/(806215680*epsilon**2) - f_3/(20736*epsilon**3) - 10747/(134369280*epsilon**3) + 3341/(22394880*epsilon**4) - 5/(46656*epsilon**5) + 1/(31104*epsilon**6)","34272":"f_3/(62208*epsilon**2) + 15857/(806215680*epsilon**2) - f_3/(20736*epsilon**3) - 10747/(134369280*epsilon**3) + 3341/(22394880*epsilon**4) - 5/(46656*epsilon**5) + 1/(31104*epsilon**6)","34273":"-f_3/(933120*epsilon**2) - 38107/(806215680*epsilon**2) + 44111/(403107840*epsilon**3) - 167/(1679616*epsilon**4) + 41/(933120*epsilon**5) - 1/(116640*epsilon**6)","34274":"-f_3/(933120*epsilon**2) - 38107/(806215680*epsilon**2) + 44111/(403107840*epsilon**3) - 167/(1679616*epsilon**4) + 41/(933120*epsilon**5) - 1/(116640*epsilon**6)","34275":"-19*f_3/(207360*epsilon**2) + 4169/(134369280*epsilon**2) + f_3/(6912*epsilon**3) - 2219/(44789760*epsilon**3) - 1099/(7464960*epsilon**4) + 167/(311040*epsilon**5) - 5/(10368*epsilon**6)","34276":"-19*f_3/(207360*epsilon**2) + 4169/(134369280*epsilon**2) + f_3/(6912*epsilon**3) - 2219/(44789760*epsilon**3) - 1099/(7464960*epsilon**4) + 167/(311040*epsilon**5) - 5/(10368*epsilon**6)","34277":"-173*f_3/(1244160*epsilon**2) - pi**4/(6220800*epsilon**2) + 5657/(44789760*epsilon**2) + f_3/(5760*epsilon**3) - 205/(2239488*epsilon**3) - 109/(311040*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","34278":"-173*f_3/(1244160*epsilon**2) - pi**4/(6220800*epsilon**2) + 5657/(44789760*epsilon**2) + f_3/(5760*epsilon**3) - 205/(2239488*epsilon**3) - 109/(311040*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","34279":"-709*f_3/(1866240*epsilon**2) - f_5/(8640*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 2683/(5598720*epsilon**2) + 17*f_3/(25920*epsilon**3) - 11/(31104*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34280":"-709*f_3/(1866240*epsilon**2) - f_5/(8640*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 2683/(5598720*epsilon**2) + 17*f_3/(25920*epsilon**3) - 11/(31104*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34281":"-f_3/(15552*epsilon**2) + pi**4/(12441600*epsilon**2) + 19783/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6437/(22394880*epsilon**3) + 151/(1244160*epsilon**4) + 1/(2592*epsilon**5) - 1/(2880*epsilon**6)","34282":"-f_3/(15552*epsilon**2) + pi**4/(12441600*epsilon**2) + 19783/(268738560*epsilon**2) + f_3/(17280*epsilon**3) - 6437/(22394880*epsilon**3) + 151/(1244160*epsilon**4) + 1/(2592*epsilon**5) - 1/(2880*epsilon**6)","34283":"53*f_3/(622080*epsilon**2) - 7049/(80621568*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 799/(22394880*epsilon**3) + 1487/(22394880*epsilon**4) - 1/(11664*epsilon**5) + 1/(31104*epsilon**6)","34284":"53*f_3/(622080*epsilon**2) - 7049/(80621568*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 799/(22394880*epsilon**3) + 1487/(22394880*epsilon**4) - 1/(11664*epsilon**5) + 1/(31104*epsilon**6)","34285":"49*f_3/(1244160*epsilon**2) - 4147/(89579520*epsilon**2) + pi**4/(1244160*epsilon**2) - f_3/(6912*epsilon**3) + 13/(14929920*epsilon**3) + 19/(2488320*epsilon**4) + 43/(103680*epsilon**5) - 7/(17280*epsilon**6)","34286":"49*f_3/(1244160*epsilon**2) - 4147/(89579520*epsilon**2) + pi**4/(1244160*epsilon**2) - f_3/(6912*epsilon**3) + 13/(14929920*epsilon**3) + 19/(2488320*epsilon**4) + 43/(103680*epsilon**5) - 7/(17280*epsilon**6)","34287":"-7*f_3/(248832*epsilon**2) - 1033/(44789760*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(17280*epsilon**3) + 2071/(11197440*epsilon**3) - 29/(62208*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","34288":"-7*f_3/(248832*epsilon**2) - 1033/(44789760*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(17280*epsilon**3) + 2071/(11197440*epsilon**3) - 29/(62208*epsilon**4) + 1/(2592*epsilon**5) - 1/(6480*epsilon**6)","34289":"18203/(100776960*epsilon**2) - 4147/(13436928*epsilon**3) + 1589/(4478976*epsilon**4) - 1/(4320*epsilon**5) + 11/(155520*epsilon**6)","34290":"18203/(100776960*epsilon**2) - 4147/(13436928*epsilon**3) + 1589/(4478976*epsilon**4) - 1/(4320*epsilon**5) + 11/(155520*epsilon**6)","34291":"f_3/(311040*epsilon**2) + 8489/(44789760*epsilon**2) - 49861/(134369280*epsilon**3) + 101/(414720*epsilon**4) - 5/(62208*epsilon**5) + 1/(77760*epsilon**6)","34292":"f_3/(311040*epsilon**2) + 8489/(44789760*epsilon**2) - 49861/(134369280*epsilon**3) + 101/(414720*epsilon**4) - 5/(62208*epsilon**5) + 1/(77760*epsilon**6)","34293":"-49*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 149701/(806215680*epsilon**2) + f_3/(34560*epsilon**3) - 3463/(14929920*epsilon**3) + 1567/(7464960*epsilon**4) - 127/(933120*epsilon**5) + 7/(155520*epsilon**6)","34294":"-49*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 149701/(806215680*epsilon**2) + f_3/(34560*epsilon**3) - 3463/(14929920*epsilon**3) + 1567/(7464960*epsilon**4) - 127/(933120*epsilon**5) + 7/(155520*epsilon**6)","34295":"-101*f_3/(1244160*epsilon**2) - pi**4/(2488320*epsilon**2) + 683/(13436928*epsilon**2) + f_3/(6912*epsilon**3) + 2023/(14929920*epsilon**3) - 959/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34296":"-101*f_3/(1244160*epsilon**2) - pi**4/(2488320*epsilon**2) + 683/(13436928*epsilon**2) + f_3/(6912*epsilon**3) + 2023/(14929920*epsilon**3) - 959/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34297":"f_3/(311040*epsilon**2) - 90767/(806215680*epsilon**2) + 527/(8957952*epsilon**3) + 2887/(22394880*epsilon**4) - 49/(311040*epsilon**5) + 1/(17280*epsilon**6)","34298":"f_3/(311040*epsilon**2) - 90767/(806215680*epsilon**2) + 527/(8957952*epsilon**3) + 2887/(22394880*epsilon**4) - 49/(311040*epsilon**5) + 1/(17280*epsilon**6)","34299":"-77*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 4249/(14929920*epsilon**2) + f_3/(103680*epsilon**3) - 57961/(134369280*epsilon**3) + 7/(27648*epsilon**4) - 5/(62208*epsilon**5) + 1/(77760*epsilon**6)","34300":"53*f_3/(7464960*epsilon**2) - 9607/(2418647040*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 9653/(806215680*epsilon**3) - 13/(373248*epsilon**4) + 67/(1866240*epsilon**5) - 1/(77760*epsilon**6)","34301":"53*f_3/(7464960*epsilon**2) - 9607/(2418647040*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 9653/(806215680*epsilon**3) - 13/(373248*epsilon**4) + 67/(1866240*epsilon**5) - 1/(77760*epsilon**6)","34302":"-61*f_3/(622080*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 637/(8398080*epsilon**2) + f_3/(8640*epsilon**3) - 7031/(22394880*epsilon**3) + 281/(1866240*epsilon**4) + 19/(51840*epsilon**5) - 1/(3240*epsilon**6)","34303":"-61*f_3/(622080*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 637/(8398080*epsilon**2) + f_3/(8640*epsilon**3) - 7031/(22394880*epsilon**3) + 281/(1866240*epsilon**4) + 19/(51840*epsilon**5) - 1/(3240*epsilon**6)","34304":"32983/(806215680*epsilon**2) - 10003/(67184640*epsilon**3) + 1991/(7464960*epsilon**4) - 23/(93312*epsilon**5) + 1/(10368*epsilon**6)","34305":"32983/(806215680*epsilon**2) - 10003/(67184640*epsilon**3) + 1991/(7464960*epsilon**4) - 23/(93312*epsilon**5) + 1/(10368*epsilon**6)","34306":"31*f_3/(311040*epsilon**2) - 42061/(161243136*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 2107/(14929920*epsilon**3) + 283/(2239488*epsilon**4) - 41/(311040*epsilon**5) + 1/(25920*epsilon**6)","34307":"-41*f_3/(248832*epsilon**2) + 4189/(67184640*epsilon**2) + 11*pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 827/(2985984*epsilon**3) - 235/(746496*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34308":"-41*f_3/(248832*epsilon**2) + 4189/(67184640*epsilon**2) + 11*pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 827/(2985984*epsilon**3) - 235/(746496*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34309":"-31*f_3/(622080*epsilon**2) + 59/(3149280*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(103680*epsilon**3) + 25/(8957952*epsilon**3) + 1163/(11197440*epsilon**4) - 139/(933120*epsilon**5) + 1/(15552*epsilon**6)","34310":"-29*f_3/(829440*epsilon**2) + pi**4/(24883200*epsilon**2) + 13969/(201553920*epsilon**2) + f_3/(207360*epsilon**3) - 15121/(268738560*epsilon**3) + 1729/(22394880*epsilon**4) - 23/(373248*epsilon**5) + 1/(51840*epsilon**6)","34311":"-29*f_3/(829440*epsilon**2) + pi**4/(24883200*epsilon**2) + 13969/(201553920*epsilon**2) + f_3/(207360*epsilon**3) - 15121/(268738560*epsilon**3) + 1729/(22394880*epsilon**4) - 23/(373248*epsilon**5) + 1/(51840*epsilon**6)","34312":"f_3/(10368*epsilon**2) - pi**4/(6220800*epsilon**2) + 47/(2239488*epsilon**2) - f_3/(51840*epsilon**3) - 3239/(22394880*epsilon**3) + 1517/(11197440*epsilon**4) - 7/(116640*epsilon**5) + 1/(77760*epsilon**6)","34313":"f_3/(10368*epsilon**2) - pi**4/(6220800*epsilon**2) + 47/(2239488*epsilon**2) - f_3/(51840*epsilon**3) - 3239/(22394880*epsilon**3) + 1517/(11197440*epsilon**4) - 7/(116640*epsilon**5) + 1/(77760*epsilon**6)","34314":"19*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 4447/(44789760*epsilon**2) + f_3/(51840*epsilon**3) - 4811/(22394880*epsilon**3) + 1733/(11197440*epsilon**4) - 7/(116640*epsilon**5) + 1/(77760*epsilon**6)","34315":"2303*f_3/(7464960*epsilon**2) + 23*f_5/(207360*epsilon**2) - 163/(331776*epsilon**2) - 11*pi**4/(24883200*epsilon**2) - 13*f_3/(38880*epsilon**3) + pi**4/(1555200*epsilon**3) + 463/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 29/(155520*epsilon**4) + 1/(25920*epsilon**5)","34316":"2303*f_3/(7464960*epsilon**2) + 23*f_5/(207360*epsilon**2) - 163/(331776*epsilon**2) - 11*pi**4/(24883200*epsilon**2) - 13*f_3/(38880*epsilon**3) + pi**4/(1555200*epsilon**3) + 463/(933120*epsilon**3) + f_3/(12960*epsilon**4) - 29/(155520*epsilon**4) + 1/(25920*epsilon**5)","34317":"-f_3/(124416*epsilon**2) - 37/(4199040*epsilon**2) + f_3/(41472*epsilon**3) - 47/(17915904*epsilon**3) + 1387/(22394880*epsilon**4) - 53/(373248*epsilon**5) + 1/(10368*epsilon**6)","34318":"-f_3/(124416*epsilon**2) - 37/(4199040*epsilon**2) + f_3/(41472*epsilon**3) - 47/(17915904*epsilon**3) + 1387/(22394880*epsilon**4) - 53/(373248*epsilon**5) + 1/(10368*epsilon**6)","34319":"-71*f_3/(3732480*epsilon**2) - 85513/(806215680*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 23557/(201553920*epsilon**3) - 355/(4478976*epsilon**4) + 23/(699840*epsilon**5) - 1/(155520*epsilon**6)","34320":"-71*f_3/(3732480*epsilon**2) - 85513/(806215680*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 23557/(201553920*epsilon**3) - 355/(4478976*epsilon**4) + 23/(699840*epsilon**5) - 1/(155520*epsilon**6)","34321":"f_3/(3840*epsilon**2) - 2417/(8957952*epsilon**2) - 13*pi**4/(18662400*epsilon**2) - 19*f_3/(34560*epsilon**3) + pi**4/(622080*epsilon**3) + 3/(5120*epsilon**3) + f_3/(5184*epsilon**4) - 67/(103680*epsilon**4) + 7/(25920*epsilon**5)","34322":"f_3/(3840*epsilon**2) - 2417/(8957952*epsilon**2) - 13*pi**4/(18662400*epsilon**2) - 19*f_3/(34560*epsilon**3) + pi**4/(622080*epsilon**3) + 3/(5120*epsilon**3) + f_3/(5184*epsilon**4) - 67/(103680*epsilon**4) + 7/(25920*epsilon**5)","34323":"-7*f_3/(2488320*epsilon**2) - pi**4/(8294400*epsilon**2) + 10759/(1612431360*epsilon**2) + f_3/(103680*epsilon**3) - 19/(829440*epsilon**3) + 1993/(22394880*epsilon**4) - 11/(103680*epsilon**5) + 7/(155520*epsilon**6)","34324":"-7*f_3/(2488320*epsilon**2) - pi**4/(8294400*epsilon**2) + 10759/(1612431360*epsilon**2) + f_3/(103680*epsilon**3) - 19/(829440*epsilon**3) + 1993/(22394880*epsilon**4) - 11/(103680*epsilon**5) + 7/(155520*epsilon**6)","34325":"-613*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 18371/(33592320*epsilon**2) + 13*f_3/(34560*epsilon**3) - 2873/(14929920*epsilon**3) - 743/(3732480*epsilon**4) + 47/(311040*epsilon**5) - 1/(25920*epsilon**6)","34326":"f_3/(207360*epsilon**2) - pi**4/(37324800*epsilon**2) + 2209/(2418647040*epsilon**2) - f_3/(311040*epsilon**3) + 487/(403107840*epsilon**3) - 127/(16796160*epsilon**4) + 17/(933120*epsilon**5) - 1/(77760*epsilon**6)","34327":"-f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 361/(89579520*epsilon**2) + f_3/(69120*epsilon**3) - 13/(29859840*epsilon**3) - 19/(4478976*epsilon**4) - 91/(1866240*epsilon**5) + 1/(17280*epsilon**6)","34328":"-f_3/(46656*epsilon**2) - 138961/(2418647040*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 33557/(403107840*epsilon**3) - 41/(829440*epsilon**4) + 7/(466560*epsilon**5) - 1/(466560*epsilon**6)","34329":"13*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 70837/(4837294080*epsilon**2) + f_3/(622080*epsilon**3) + 15359/(806215680*epsilon**3) - 1367/(33592320*epsilon**4) + 11/(373248*epsilon**5) - 1/(116640*epsilon**6)","34330":"13*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 70837/(4837294080*epsilon**2) + f_3/(622080*epsilon**3) + 15359/(806215680*epsilon**3) - 1367/(33592320*epsilon**4) + 11/(373248*epsilon**5) - 1/(116640*epsilon**6)","34331":"-77*f_3/(373248*epsilon**2) - f_5/(51840*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 1117/(5598720*epsilon**2) + 17*f_3/(25920*epsilon**3) - 31/(155520*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34332":"-77*f_3/(373248*epsilon**2) - f_5/(51840*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + 1117/(5598720*epsilon**2) + 17*f_3/(25920*epsilon**3) - 31/(155520*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 1/(12960*epsilon**4)","34333":"f_3/(155520*epsilon**2) - 25939/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) - f_3/(207360*epsilon**3) + 28411/(806215680*epsilon**3) - 799/(22394880*epsilon**4) + 127/(5598720*epsilon**5) - 1/(155520*epsilon**6)","34334":"13*f_3/(414720*epsilon**2) - 75707/(537477120*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(34560*epsilon**3) - 463/(11197440*epsilon**3) + 5/(62208*epsilon**4) + 19/(155520*epsilon**5) - 1/(8640*epsilon**6)","34335":"-f_3/(30720*epsilon**2) - 6341/(201553920*epsilon**2) + pi**4/(4976640*epsilon**2) + f_3/(41472*epsilon**3) - 3199/(89579520*epsilon**3) + 283/(3732480*epsilon**4) - 59/(622080*epsilon**5) + 1/(19440*epsilon**6)","34336":"-f_3/(30720*epsilon**2) - 6341/(201553920*epsilon**2) + pi**4/(4976640*epsilon**2) + f_3/(41472*epsilon**3) - 3199/(89579520*epsilon**3) + 283/(3732480*epsilon**4) - 59/(622080*epsilon**5) + 1/(19440*epsilon**6)","34337":"13*f_3/(311040*epsilon**2) - 11431/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 367/(22394880*epsilon**3) + 1487/(22394880*epsilon**4) - 1/(11664*epsilon**5) + 1/(31104*epsilon**6)","34338":"13*f_3/(311040*epsilon**2) - 11431/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 367/(22394880*epsilon**3) + 1487/(22394880*epsilon**4) - 1/(11664*epsilon**5) + 1/(31104*epsilon**6)","34339":"29*f_3/(155520*epsilon**2) - 181393/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(8640*epsilon**3) + 1199/(8398080*epsilon**3) + 169/(5598720*epsilon**4) - 17/(233280*epsilon**5) + 1/(38880*epsilon**6)","34340":"-f_3/(30720*epsilon**2) - 2759/(201553920*epsilon**2) + pi**4/(4976640*epsilon**2) + f_3/(41472*epsilon**3) - 4303/(89579520*epsilon**3) + 307/(3732480*epsilon**4) - 59/(622080*epsilon**5) + 1/(19440*epsilon**6)","34341":"13*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 3533/(967458816*epsilon**2) + f_3/(622080*epsilon**3) + 19247/(806215680*epsilon**3) - 1403/(33592320*epsilon**4) + 11/(373248*epsilon**5) - 1/(116640*epsilon**6)","34342":"37*f_3/(248832*epsilon**2) + f_5/(20736*epsilon**2) - 3697/(44789760*epsilon**2) - pi**4/(1492992*epsilon**2) - f_3/(4608*epsilon**3) + pi**4/(1244160*epsilon**3) + 1637/(14929920*epsilon**3) + f_3/(10368*epsilon**4) - 41/(207360*epsilon**4) + 11/(103680*epsilon**5)","34343":"37*f_3/(248832*epsilon**2) + f_5/(20736*epsilon**2) - 3697/(44789760*epsilon**2) - pi**4/(1492992*epsilon**2) - f_3/(4608*epsilon**3) + pi**4/(1244160*epsilon**3) + 1637/(14929920*epsilon**3) + f_3/(10368*epsilon**4) - 41/(207360*epsilon**4) + 11/(103680*epsilon**5)","34344":"19*f_3/(138240*epsilon**2) - 6821/(29859840*epsilon**2) - 13*pi**4/(37324800*epsilon**2) - 19*f_3/(69120*epsilon**3) + pi**4/(1244160*epsilon**3) + 2113/(4976640*epsilon**3) + f_3/(10368*epsilon**4) - 7/(20736*epsilon**4) + 17/(103680*epsilon**5)","34345":"19*f_3/(138240*epsilon**2) - 6821/(29859840*epsilon**2) - 13*pi**4/(37324800*epsilon**2) - 19*f_3/(69120*epsilon**3) + pi**4/(1244160*epsilon**3) + 2113/(4976640*epsilon**3) + f_3/(10368*epsilon**4) - 7/(20736*epsilon**4) + 17/(103680*epsilon**5)","34346":"f_3/(248832*epsilon**2) - pi**4/(3110400*epsilon**2) + 6251/(322486272*epsilon**2) + f_3/(103680*epsilon**3) + 743/(33592320*epsilon**3) - 7/(466560*epsilon**4) - 23/(466560*epsilon**5) + 1/(25920*epsilon**6)","34347":"f_3/(38880*epsilon**2) - 797/(35831808*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 59/(5971968*epsilon**3) + 53/(1492992*epsilon**4) - 29/(622080*epsilon**5) + 1/(51840*epsilon**6)","34348":"f_3/(38880*epsilon**2) - 797/(35831808*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 59/(5971968*epsilon**3) + 53/(1492992*epsilon**4) - 29/(622080*epsilon**5) + 1/(51840*epsilon**6)","34349":"5*f_3/(497664*epsilon**2) - pi**4/(8294400*epsilon**2) + 161/(33592320*epsilon**2) + f_3/(103680*epsilon**3) + 377/(14929920*epsilon**3) - 323/(22394880*epsilon**4) - 13/(233280*epsilon**5) + 7/(155520*epsilon**6)","34350":"5*f_3/(497664*epsilon**2) - pi**4/(8294400*epsilon**2) + 161/(33592320*epsilon**2) + f_3/(103680*epsilon**3) + 377/(14929920*epsilon**3) - 323/(22394880*epsilon**4) - 13/(233280*epsilon**5) + 7/(155520*epsilon**6)","34351":"f_3/(1244160*epsilon**2) - 1525/(161243136*epsilon**2) - 79/(4199040*epsilon**3) + 2737/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34352":"f_3/(1244160*epsilon**2) - 1525/(161243136*epsilon**2) - 79/(4199040*epsilon**3) + 2737/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34353":"43*f_3/(1244160*epsilon**2) - 30551/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 2923/(134369280*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","34354":"43*f_3/(1244160*epsilon**2) - 30551/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 2923/(134369280*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","34355":"f_3/(311040*epsilon**2) + 305/(161243136*epsilon**2) + 331/(134369280*epsilon**3) + 53/(2239488*epsilon**4) - 31/(933120*epsilon**5) + 1/(77760*epsilon**6)","34356":"-5*f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 163/(59719680*epsilon**2) + f_3/(51840*epsilon**3) + 5/(8957952*epsilon**3) + 43/(22394880*epsilon**4) - 59/(933120*epsilon**5) + 1/(17280*epsilon**6)","34357":"-5*f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 163/(59719680*epsilon**2) + f_3/(51840*epsilon**3) + 5/(8957952*epsilon**3) + 43/(22394880*epsilon**4) - 59/(933120*epsilon**5) + 1/(17280*epsilon**6)","34358":"8633/(4837294080*epsilon**2) - 697/(201553920*epsilon**3) - 3853/(134369280*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","34359":"8633/(4837294080*epsilon**2) - 697/(201553920*epsilon**3) - 3853/(134369280*epsilon**4) + 11/(279936*epsilon**5) - 1/(62208*epsilon**6)","34360":"f_3/(1244160*epsilon**2) + 287/(40310784*epsilon**2) - 371/(33592320*epsilon**3) + 461/(8957952*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34361":"f_3/(1244160*epsilon**2) + 287/(40310784*epsilon**2) - 371/(33592320*epsilon**3) + 461/(8957952*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34362":"-13*f_3/(7464960*epsilon**2) - 893/(604661760*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 1717/(268738560*epsilon**3) - 337/(16796160*epsilon**4) + 25/(1119744*epsilon**5) - 1/(116640*epsilon**6)","34363":"-13*f_3/(7464960*epsilon**2) - 893/(604661760*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 1717/(268738560*epsilon**3) - 337/(16796160*epsilon**4) + 25/(1119744*epsilon**5) - 1/(116640*epsilon**6)","34364":"-19*f_3/(1866240*epsilon**2) - 2099/(806215680*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 4633/(403107840*epsilon**3) - 3023/(134369280*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","34365":"-19*f_3/(1866240*epsilon**2) - 2099/(806215680*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 4633/(403107840*epsilon**3) - 3023/(134369280*epsilon**4) + 5/(279936*epsilon**5) - 1/(186624*epsilon**6)","34366":"-71*f_3/(3732480*epsilon**2) + pi**4/(74649600*epsilon**2) + 52697/(3224862720*epsilon**2) + f_3/(103680*epsilon**3) - 533/(100776960*epsilon**3) - 463/(67184640*epsilon**4) + 1/(139968*epsilon**5) - 1/(466560*epsilon**6)","34367":"f_3/(933120*epsilon**2) - 1849/(2418647040*epsilon**2) + 2329/(537477120*epsilon**3) - 91/(8398080*epsilon**4) + 25/(2239488*epsilon**5) - 1/(233280*epsilon**6)","34368":"f_3/(933120*epsilon**2) - 1849/(2418647040*epsilon**2) + 2329/(537477120*epsilon**3) - 91/(8398080*epsilon**4) + 25/(2239488*epsilon**5) - 1/(233280*epsilon**6)","34369":"f_3/(331776*epsilon**2) - 7631/(1612431360*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) + 12857/(1612431360*epsilon**3) - 1097/(67184640*epsilon**4) + 149/(11197440*epsilon**5) - 1/(233280*epsilon**6)","34370":"-203*f_3/(3732480*epsilon**2) + 11*f_5/(103680*epsilon**2) - 47*pi**4/(37324800*epsilon**2) + 247/(2239488*epsilon**2) + 89*f_3/(155520*epsilon**3) - 13/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","34371":"-203*f_3/(3732480*epsilon**2) + 11*f_5/(103680*epsilon**2) - 47*pi**4/(37324800*epsilon**2) + 247/(2239488*epsilon**2) + 89*f_3/(155520*epsilon**3) - 13/(58320*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","34372":"-5*f_3/(248832*epsilon**2) - pi**4/(12441600*epsilon**2) + 15131/(403107840*epsilon**2) - f_3/(103680*epsilon**3) - 121/(14929920*epsilon**3) + 47/(622080*epsilon**4) - 7/(62208*epsilon**5) + 1/(19440*epsilon**6)","34373":"-23*f_3/(1399680*epsilon**2) + f_5/(103680*epsilon**2) - 389/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1501/(44789760*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 47/(622080*epsilon**4) - 11/(311040*epsilon**5)","34374":"-23*f_3/(1399680*epsilon**2) + f_5/(103680*epsilon**2) - 389/(22394880*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 1501/(44789760*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 47/(622080*epsilon**4) - 11/(311040*epsilon**5)","34375":"-2503/(4837294080*epsilon**2) - 289/(806215680*epsilon**3) - 49/(8398080*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","34376":"-2503/(4837294080*epsilon**2) - 289/(806215680*epsilon**3) - 49/(8398080*epsilon**4) + 1/(62208*epsilon**5) - 1/(93312*epsilon**6)","34377":"-167/(179159040*epsilon**2) - 4087/(9674588160*epsilon**3) + 19/(11197440*epsilon**4) - 121/(67184640*epsilon**5) + 1/(1399680*epsilon**6)","34378":"-167/(179159040*epsilon**2) - 4087/(9674588160*epsilon**3) + 19/(11197440*epsilon**4) - 121/(67184640*epsilon**5) + 1/(1399680*epsilon**6)","34379":"-37*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) - 53/(59719680*epsilon**2) + f_3/(51840*epsilon**3) + 241/(44789760*epsilon**3) + 43/(22394880*epsilon**4) - 59/(933120*epsilon**5) + 1/(17280*epsilon**6)","34380":"-37*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) - 53/(59719680*epsilon**2) + f_3/(51840*epsilon**3) + 241/(44789760*epsilon**3) + 43/(22394880*epsilon**4) - 59/(933120*epsilon**5) + 1/(17280*epsilon**6)","34381":"-31*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) - 25/(35831808*epsilon**2) + f_3/(51840*epsilon**3) + 103/(44789760*epsilon**3) + 79/(22394880*epsilon**4) - 59/(933120*epsilon**5) + 1/(17280*epsilon**6)","34382":"-31*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) - 25/(35831808*epsilon**2) + f_3/(51840*epsilon**3) + 103/(44789760*epsilon**3) + 79/(22394880*epsilon**4) - 59/(933120*epsilon**5) + 1/(17280*epsilon**6)","34383":"-35*f_3/(2239488*epsilon**2) + f_5/(38880*epsilon**2) - 2033/(134369280*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) - 463/(7464960*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 29/(311040*epsilon**4) - 7/(155520*epsilon**5)","34384":"-229*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + 1939/(179159040*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 197/(14929920*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 19/(466560*epsilon**4) - 11/(311040*epsilon**5)","34385":"-229*f_3/(22394880*epsilon**2) - 7*f_5/(622080*epsilon**2) + 1939/(179159040*epsilon**2) + pi**4/(8294400*epsilon**2) + f_3/(69120*epsilon**3) - 197/(14929920*epsilon**3) - pi**4/(18662400*epsilon**3) - f_3/(155520*epsilon**4) + 19/(466560*epsilon**4) - 11/(311040*epsilon**5)","34386":"-11*f_3/(44789760*epsilon**2) - 677/(1612431360*epsilon**2) - pi**4/(447897600*epsilon**2) - f_3/(3732480*epsilon**3) - 1603/(4837294080*epsilon**3) + 31/(11197440*epsilon**4) - 121/(33592320*epsilon**5) + 1/(699840*epsilon**6)","34387":"-11*f_3/(22394880*epsilon**2) - 691/(9674588160*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) - 89/(806215680*epsilon**3) + 1/(13436928*epsilon**4) - 11/(5598720*epsilon**5) + 1/(466560*epsilon**6)","34388":"-11*f_3/(44789760*epsilon**2) - 23/(19906560*epsilon**2) - pi**4/(447897600*epsilon**2) - f_3/(3732480*epsilon**3) + 1133/(4837294080*epsilon**3) + 29/(11197440*epsilon**4) - 121/(33592320*epsilon**5) + 1/(699840*epsilon**6)","34389":"-11*f_3/(44789760*epsilon**2) - 23/(19906560*epsilon**2) - pi**4/(447897600*epsilon**2) - f_3/(3732480*epsilon**3) + 1133/(4837294080*epsilon**3) + 29/(11197440*epsilon**4) - 121/(33592320*epsilon**5) + 1/(699840*epsilon**6)","34390":"-833*f_3/(44789760*epsilon**2) - f_5/(155520*epsilon**2) - pi**4/(89579520*epsilon**2) + 2509/(134369280*epsilon**2) + 7*f_3/(248832*epsilon**3) - 2507/(44789760*epsilon**3) + pi**4/(37324800*epsilon**3) - f_3/(34560*epsilon**4) + 31/(373248*epsilon**4) - 11/(311040*epsilon**5)","34391":"11*f_3/(22394880*epsilon**2) - pi**4/(111974400*epsilon**2) + 157/(3224862720*epsilon**2) + f_3/(3732480*epsilon**3) - 317/(322486272*epsilon**3) + 373/(134369280*epsilon**4) - 11/(3732480*epsilon**5) + 1/(933120*epsilon**6)","34392":"-f_3/(622080*epsilon**2) + 1417/(201553920*epsilon**2) + 4543/(134369280*epsilon**3) - 31/(2239488*epsilon**4) - 29/(466560*epsilon**5) + 1/(19440*epsilon**6)","34393":"-23*f_3/(2488320*epsilon**2) + 2833/(806215680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) - 1777/(67184640*epsilon**3) + 2953/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34394":"-23*f_3/(2488320*epsilon**2) + 2833/(806215680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) - 1777/(67184640*epsilon**3) + 2953/(44789760*epsilon**4) - 13/(233280*epsilon**5) + 7/(311040*epsilon**6)","34395":"-11*f_3/(8957952*epsilon**2) - 829/(3224862720*epsilon**2) + pi**4/(447897600*epsilon**2) + f_3/(3732480*epsilon**3) - 73/(537477120*epsilon**3) + 223/(67184640*epsilon**4) - 11/(2239488*epsilon**5) + 1/(466560*epsilon**6)","34396":"f_3/(1244160*epsilon**2) + 3643/(806215680*epsilon**2) + 4057/(134369280*epsilon**3) - 31/(2239488*epsilon**4) - 29/(466560*epsilon**5) + 1/(19440*epsilon**6)","34397":"f_3/(1244160*epsilon**2) + 3643/(806215680*epsilon**2) + 4057/(134369280*epsilon**3) - 31/(2239488*epsilon**4) - 29/(466560*epsilon**5) + 1/(19440*epsilon**6)","34398":"-11*f_3/(8957952*epsilon**2) + pi**4/(447897600*epsilon**2) + 1051/(3224862720*epsilon**2) + f_3/(3732480*epsilon**3) + 271/(537477120*epsilon**3) + 199/(67184640*epsilon**4) - 11/(2239488*epsilon**5) + 1/(466560*epsilon**6)","34399":"-11*f_3/(8957952*epsilon**2) + pi**4/(447897600*epsilon**2) + 1051/(3224862720*epsilon**2) + f_3/(3732480*epsilon**3) + 271/(537477120*epsilon**3) + 199/(67184640*epsilon**4) - 11/(2239488*epsilon**5) + 1/(466560*epsilon**6)","34400":"-11*f_3/(44789760*epsilon**2) - 949/(19349176320*epsilon**2) + pi**4/(447897600*epsilon**2) + f_3/(3732480*epsilon**3) - 119/(1612431360*epsilon**3) + 11/(134369280*epsilon**4) - 11/(11197440*epsilon**5) + 1/(933120*epsilon**6)","34401":"49*f_3/(414720*epsilon**2) - 31849/(67184640*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(3456*epsilon**3) + 6097/(11197440*epsilon**3) - 679/(1866240*epsilon**4) + 1/(4320*epsilon**5) - 1/(12960*epsilon**6)","34402":"f_3/(432*epsilon**2) - f_5/(864*epsilon**2) - 5993/(4478976*epsilon**2) - f_3/(576*epsilon**3) + 8699/(3732480*epsilon**3) - 227/(311040*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","34403":"f_3/(432*epsilon**2) - f_5/(864*epsilon**2) - 5993/(4478976*epsilon**2) - f_3/(576*epsilon**3) + 8699/(3732480*epsilon**3) - 227/(311040*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","34404":"-229*f_3/(51840*epsilon**2) - 7*f_5/(2160*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 25523/(2488320*epsilon**2) + 119*f_3/(12960*epsilon**3) - 7457/(622080*epsilon**3) + pi**4/(259200*epsilon**3) - f_3/(240*epsilon**4) + 79/(17280*epsilon**4) - 1/(1440*epsilon**5)","34405":"61*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 23219/(100776960*epsilon**2) - f_3/(25920*epsilon**3) - 4649/(14929920*epsilon**3) + 2161/(11197440*epsilon**4) - 67/(933120*epsilon**5) + 1/(77760*epsilon**6)","34406":"f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 8663/(22394880*epsilon**2) - f_3/(2880*epsilon**3) + 4811/(3732480*epsilon**3) - 119/(311040*epsilon**4) - 19/(25920*epsilon**5) + 1/(2160*epsilon**6)","34407":"f_3/(62208*epsilon**2) + 2707/(25194240*epsilon**2) - f_3/(20736*epsilon**3) - 50353/(134369280*epsilon**3) + 4571/(11197440*epsilon**4) - 5/(20736*epsilon**5) + 1/(15552*epsilon**6)","34408":"f_3/(62208*epsilon**2) + 2707/(25194240*epsilon**2) - f_3/(20736*epsilon**3) - 50353/(134369280*epsilon**3) + 4571/(11197440*epsilon**4) - 5/(20736*epsilon**5) + 1/(15552*epsilon**6)","34409":"-11*f_3/(69120*epsilon**2) + pi**4/(518400*epsilon**2) + 29099/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 739/(2239488*epsilon**3) - 173/(933120*epsilon**4) + 37/(77760*epsilon**5) - 1/(4320*epsilon**6)","34410":"-f_3/(17280*epsilon**2) + pi**4/(1036800*epsilon**2) + 20053/(134369280*epsilon**2) - f_3/(5760*epsilon**3) - 4159/(22394880*epsilon**3) - 629/(1866240*epsilon**4) + 31/(31104*epsilon**5) - 1/(1440*epsilon**6)","34411":"f_3/(27648*epsilon**2) - 51497/(1612431360*epsilon**2) - pi**4/(3110400*epsilon**2) + f_3/(103680*epsilon**3) + 901/(67184640*epsilon**3) + 109/(1866240*epsilon**4) - 41/(466560*epsilon**5) + 1/(25920*epsilon**6)","34412":"-f_3**2/(1728*epsilon**2) + 289*f_3/(51840*epsilon**2) - 53*f_5/(10368*epsilon**2) - pi**6/(653184*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(216*epsilon**3) + f_5/(216*epsilon**3)","34413":"-f_3**2/(864*epsilon**2) + 217*f_3/(25920*epsilon**2) - 35*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) - f_3/(108*epsilon**3) + f_5/(108*epsilon**3)","34414":"137*f_3/(622080*epsilon**2) - 23*f_5/(34560*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 4159/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 25/(62208*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1728*epsilon**4) - 1/(4320*epsilon**5)","34415":"137*f_3/(622080*epsilon**2) - 23*f_5/(34560*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 4159/(14929920*epsilon**2) + f_3/(1080*epsilon**3) - 25/(62208*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(1728*epsilon**4) - 1/(4320*epsilon**5)","34416":"-f_3**2/(1920*epsilon**2) - 59*f_3/(8640*epsilon**2) + 53*f_5/(6912*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(435456*epsilon**2) + f_3/(180*epsilon**3) - f_5/(144*epsilon**3)","34417":"301*f_3/(207360*epsilon**2) - f_5/(1728*epsilon**2) - 8021/(5598720*epsilon**2) + pi**4/(230400*epsilon**2) - 31*f_3/(17280*epsilon**3) + 11243/(7464960*epsilon**3) + 11/(124416*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34418":"301*f_3/(207360*epsilon**2) - f_5/(1728*epsilon**2) - 8021/(5598720*epsilon**2) + pi**4/(230400*epsilon**2) - 31*f_3/(17280*epsilon**3) + 11243/(7464960*epsilon**3) + 11/(124416*epsilon**4) - 31/(51840*epsilon**5) + 1/(4320*epsilon**6)","34419":"-5*f_3/(20736*epsilon**2) - pi**4/(259200*epsilon**2) + 17/(46080*epsilon**2) + f_3/(1440*epsilon**3) - 23/(414720*epsilon**3) + 1/(6912*epsilon**4) - 1/(576*epsilon**5) + 1/(720*epsilon**6)","34420":"13*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 29429/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 2639/(22394880*epsilon**3) - 199/(746496*epsilon**4) + 91/(155520*epsilon**5) - 1/(2880*epsilon**6)","34421":"13*f_3/(138240*epsilon**2) + pi**4/(4147200*epsilon**2) + 29429/(134369280*epsilon**2) - f_3/(8640*epsilon**3) - 2639/(22394880*epsilon**3) - 199/(746496*epsilon**4) + 91/(155520*epsilon**5) - 1/(2880*epsilon**6)","34422":"-5*f_3/(248832*epsilon**2) + 3431/(1612431360*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) - 2761/(134369280*epsilon**3) + 67/(1244160*epsilon**4) - 23/(311040*epsilon**5) + 1/(25920*epsilon**6)","34423":"-29*f_3/(414720*epsilon**2) - 16537/(53747712*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 1039/(1866240*epsilon**3) - 1003/(1244160*epsilon**4) + 11/(12960*epsilon**5) - 11/(25920*epsilon**6)","34424":"-29*f_3/(414720*epsilon**2) - 16537/(53747712*epsilon**2) - pi**4/(4147200*epsilon**2) + f_3/(8640*epsilon**3) + 1039/(1866240*epsilon**3) - 1003/(1244160*epsilon**4) + 11/(12960*epsilon**5) - 11/(25920*epsilon**6)","34425":"-253*f_3/(622080*epsilon**2) + f_5/(1920*epsilon**2) - 91/(14929920*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(576*epsilon**3) - 95/(82944*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 13/(11520*epsilon**4) - 1/(2880*epsilon**5)","34426":"-f_3/(1620*epsilon**2) - pi**4/(2073600*epsilon**2) + 118169/(268738560*epsilon**2) + f_3/(1920*epsilon**3) - 953/(11197440*epsilon**3) - 77/(233280*epsilon**4) + 7/(25920*epsilon**5) - 1/(12960*epsilon**6)","34427":"-593*f_3/(622080*epsilon**2) + f_5/(8640*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 5843/(14929920*epsilon**2) + 13*f_3/(8640*epsilon**3) - pi**4/(129600*epsilon**3) - 823/(1244160*epsilon**3) - f_3/(1080*epsilon**4) + 53/(34560*epsilon**4) - 7/(8640*epsilon**5)","34428":"-593*f_3/(622080*epsilon**2) + f_5/(8640*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 5843/(14929920*epsilon**2) + 13*f_3/(8640*epsilon**3) - pi**4/(129600*epsilon**3) - 823/(1244160*epsilon**3) - f_3/(1080*epsilon**4) + 53/(34560*epsilon**4) - 7/(8640*epsilon**5)","34429":"f_3**2/(720*epsilon**2) - 23*f_3/(17280*epsilon**2) - 37*f_5/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 4651/(622080*epsilon**2) - f_3/(4320*epsilon**3) + 5*f_5/(864*epsilon**3) - 1/(216*epsilon**3) + 1/(1440*epsilon**4)","34430":"f_3**2/(720*epsilon**2) - 23*f_3/(17280*epsilon**2) - 37*f_5/(5184*epsilon**2) - pi**4/(518400*epsilon**2) + 4651/(622080*epsilon**2) - f_3/(4320*epsilon**3) + 5*f_5/(864*epsilon**3) - 1/(216*epsilon**3) + 1/(1440*epsilon**4)","34431":"629*f_3/(1492992*epsilon**2) + f_5/(25920*epsilon**2) - 51493/(89579520*epsilon**2) + 11*pi**4/(24883200*epsilon**2) - 217*f_3/(622080*epsilon**3) - pi**4/(6220800*epsilon**3) + 949/(1492992*epsilon**3) + f_3/(5760*epsilon**4) - 67/(155520*epsilon**4) + 7/(51840*epsilon**5)","34432":"629*f_3/(1492992*epsilon**2) + f_5/(25920*epsilon**2) - 51493/(89579520*epsilon**2) + 11*pi**4/(24883200*epsilon**2) - 217*f_3/(622080*epsilon**3) - pi**4/(6220800*epsilon**3) + 949/(1492992*epsilon**3) + f_3/(5760*epsilon**4) - 67/(155520*epsilon**4) + 7/(51840*epsilon**5)","34433":"-5*f_3/(746496*epsilon**2) - 26591/(4837294080*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(622080*epsilon**3) + 17827/(806215680*epsilon**3) - 727/(22394880*epsilon**4) + 127/(5598720*epsilon**5) - 1/(155520*epsilon**6)","34434":"-5*f_3/(746496*epsilon**2) - 26591/(4837294080*epsilon**2) + pi**4/(18662400*epsilon**2) - f_3/(622080*epsilon**3) + 17827/(806215680*epsilon**3) - 727/(22394880*epsilon**4) + 127/(5598720*epsilon**5) - 1/(155520*epsilon**6)","34435":"1379/(11943936*epsilon**3) - 269/(995328*epsilon**4) + 23/(82944*epsilon**5) - 1/(3456*epsilon**6)","34436":"1379/(11943936*epsilon**3) - 269/(995328*epsilon**4) + 23/(82944*epsilon**5) - 1/(3456*epsilon**6)","34437":"-781/(35831808*epsilon**3) + 25/(331776*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","34438":"-781/(35831808*epsilon**3) + 25/(331776*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","34439":"71/(1492992*epsilon**3) - 127/(497664*epsilon**4) + 11/(20736*epsilon**5) - 1/(1728*epsilon**6)","34440":"71/(1492992*epsilon**3) - 127/(497664*epsilon**4) + 11/(20736*epsilon**5) - 1/(1728*epsilon**6)","34441":"355/(17915904*epsilon**4) - 35/(746496*epsilon**5) + 5/(62208*epsilon**6)","34442":"355/(17915904*epsilon**4) - 35/(746496*epsilon**5) + 5/(62208*epsilon**6)","34443":"-1301/(35831808*epsilon**3) + 985/(11943936*epsilon**4) - 7/(62208*epsilon**5) + 7/(82944*epsilon**6)","34444":"-1301/(35831808*epsilon**3) + 985/(11943936*epsilon**4) - 7/(62208*epsilon**5) + 7/(82944*epsilon**6)","34445":"f_3/(13824*epsilon**3) - 487/(3981312*epsilon**3) + 25/(331776*epsilon**4) + 11/(27648*epsilon**5) - 1/(2304*epsilon**6)","34446":"f_3/(13824*epsilon**3) - 487/(3981312*epsilon**3) + 25/(331776*epsilon**4) + 11/(27648*epsilon**5) - 1/(2304*epsilon**6)","34447":"-f_3/(55296*epsilon**3) + 1847/(71663616*epsilon**3) - 115/(5971968*epsilon**4) - 47/(497664*epsilon**5) + 5/(41472*epsilon**6)","34448":"-f_3/(55296*epsilon**3) + 1847/(71663616*epsilon**3) - 115/(5971968*epsilon**4) - 47/(497664*epsilon**5) + 5/(41472*epsilon**6)","34449":"-491/(143327232*epsilon**3) + 83/(3981312*epsilon**4) - 53/(995328*epsilon**5) + 1/(27648*epsilon**6)","34450":"-491/(143327232*epsilon**3) + 83/(3981312*epsilon**4) - 53/(995328*epsilon**5) + 1/(27648*epsilon**6)","34451":"-7*f_3/(82944*epsilon**3) + 7/(49152*epsilon**3) + f_3/(6912*epsilon**4) - 1/(4096*epsilon**4) + 5/(27648*epsilon**5)","34452":"-7*f_3/(82944*epsilon**3) + 7/(49152*epsilon**3) + f_3/(6912*epsilon**4) - 1/(4096*epsilon**4) + 5/(27648*epsilon**5)","34453":"23/(53747712*epsilon**3) - 67/(17915904*epsilon**4) + 5/(497664*epsilon**5) - 1/(124416*epsilon**6)","34454":"23/(53747712*epsilon**3) - 67/(17915904*epsilon**4) + 5/(497664*epsilon**5) - 1/(124416*epsilon**6)","34455":"-13/(26873856*epsilon**3) - 31/(8957952*epsilon**4) + 5/(248832*epsilon**5) - 1/(62208*epsilon**6)","34456":"-13/(26873856*epsilon**3) - 31/(8957952*epsilon**4) + 5/(248832*epsilon**5) - 1/(62208*epsilon**6)","34457":"103/(6718464*epsilon**3) - 17/(279936*epsilon**4) + 37/(746496*epsilon**5) - 1/(62208*epsilon**6)","34458":"103/(6718464*epsilon**3) - 17/(279936*epsilon**4) + 37/(746496*epsilon**5) - 1/(62208*epsilon**6)","34459":"-f_3/(20736*epsilon**3) + 7/(82944*epsilon**3) + f_3/(6912*epsilon**4) - 29/(82944*epsilon**4) + 1/(3456*epsilon**5)","34460":"-f_3/(20736*epsilon**3) + 7/(82944*epsilon**3) + f_3/(6912*epsilon**4) - 29/(82944*epsilon**4) + 1/(3456*epsilon**5)","34461":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","34462":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","34463":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","34464":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","34465":"-103/(8957952*epsilon**3) + 175/(2985984*epsilon**4) - 11/(124416*epsilon**5) + 1/(20736*epsilon**6)","34466":"-103/(8957952*epsilon**3) + 175/(2985984*epsilon**4) - 11/(124416*epsilon**5) + 1/(20736*epsilon**6)","34467":"7/(746496*epsilon**3) - 47/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","34468":"7/(746496*epsilon**3) - 47/(248832*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","34469":"-121/(4478976*epsilon**3) + 197/(1492992*epsilon**4) - 23/(124416*epsilon**5) + 1/(10368*epsilon**6)","34470":"-121/(4478976*epsilon**3) + 197/(1492992*epsilon**4) - 23/(124416*epsilon**5) + 1/(10368*epsilon**6)","34471":"5/(373248*epsilon**4) - 5/(62208*epsilon**5) + 5/(41472*epsilon**6)","34472":"5/(373248*epsilon**4) - 5/(62208*epsilon**5) + 5/(41472*epsilon**6)","34473":"5/(373248*epsilon**4) - 5/(62208*epsilon**5) + 5/(41472*epsilon**6)","34474":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34475":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34476":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34477":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34478":"35/(5971968*epsilon**5) - 35/(1990656*epsilon**6)","34479":"35/(5971968*epsilon**5) - 35/(1990656*epsilon**6)","34480":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34481":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34482":"689/(53747712*epsilon**3) - 421/(8957952*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","34483":"689/(53747712*epsilon**3) - 421/(8957952*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","34484":"-361/(17915904*epsilon**3) + 65/(746496*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","34485":"-361/(17915904*epsilon**3) + 65/(746496*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","34486":"-5/(1119744*epsilon**4) + 55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","34487":"-5/(1119744*epsilon**4) + 55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","34488":"-91/(107495424*epsilon**3) + 1/(2239488*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","34489":"-91/(107495424*epsilon**3) + 1/(2239488*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","34490":"-77/(107495424*epsilon**3) - 5/(17915904*epsilon**4) + 11/(1492992*epsilon**5) - 1/(124416*epsilon**6)","34491":"-77/(107495424*epsilon**3) - 5/(17915904*epsilon**4) + 11/(1492992*epsilon**5) - 1/(124416*epsilon**6)","34492":"f_3/(13824*epsilon**3) - 487/(3981312*epsilon**3) + 25/(331776*epsilon**4) + 11/(27648*epsilon**5) - 1/(2304*epsilon**6)","34493":"f_3/(13824*epsilon**3) - 487/(3981312*epsilon**3) + 25/(331776*epsilon**4) + 11/(27648*epsilon**5) - 1/(2304*epsilon**6)","34494":"-77/(17915904*epsilon**3) + 13/(165888*epsilon**4) - 7/(41472*epsilon**5) + 1/(10368*epsilon**6)","34495":"-77/(17915904*epsilon**3) + 13/(165888*epsilon**4) - 7/(41472*epsilon**5) + 1/(10368*epsilon**6)","34496":"35/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 5/(62208*epsilon**6)","34497":"35/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 5/(62208*epsilon**6)","34498":"1753/(71663616*epsilon**3) - 73/(11943936*epsilon**4) - 31/(497664*epsilon**5) + 5/(82944*epsilon**6)","34499":"1753/(71663616*epsilon**3) - 73/(11943936*epsilon**4) - 31/(497664*epsilon**5) + 5/(82944*epsilon**6)","34500":"1105/(71663616*epsilon**3) - 73/(11943936*epsilon**4) - 31/(497664*epsilon**5) + 5/(82944*epsilon**6)","34501":"1105/(71663616*epsilon**3) - 73/(11943936*epsilon**4) - 31/(497664*epsilon**5) + 5/(82944*epsilon**6)","34502":"-2153/(71663616*epsilon**3) + 463/(5971968*epsilon**4) - 31/(497664*epsilon**5) + 1/(41472*epsilon**6)","34503":"-2153/(71663616*epsilon**3) + 463/(5971968*epsilon**4) - 31/(497664*epsilon**5) + 1/(41472*epsilon**6)","34504":"-2153/(71663616*epsilon**3) + 463/(5971968*epsilon**4) - 31/(497664*epsilon**5) + 1/(41472*epsilon**6)","34505":"-2153/(71663616*epsilon**3) + 463/(5971968*epsilon**4) - 31/(497664*epsilon**5) + 1/(41472*epsilon**6)","34506":"f_3/(55296*epsilon**3) - 3917/(71663616*epsilon**3) + 571/(5971968*epsilon**4) - 31/(497664*epsilon**5) + 1/(41472*epsilon**6)","34507":"f_3/(55296*epsilon**3) - 3917/(71663616*epsilon**3) + 571/(5971968*epsilon**4) - 31/(497664*epsilon**5) + 1/(41472*epsilon**6)","34508":"7*f_3/(27648*epsilon**3) - 3335/(11943936*epsilon**3) + 65/(995328*epsilon**4) + 19/(82944*epsilon**5) - 1/(6912*epsilon**6)","34509":"7*f_3/(27648*epsilon**3) - 3335/(11943936*epsilon**3) + 65/(995328*epsilon**4) + 19/(82944*epsilon**5) - 1/(6912*epsilon**6)","34510":"-f_3/(27648*epsilon**3) + 409/(11943936*epsilon**3) - 151/(995328*epsilon**4) + 19/(82944*epsilon**5) - 1/(6912*epsilon**6)","34511":"-f_3/(27648*epsilon**3) + 409/(11943936*epsilon**3) - 151/(995328*epsilon**4) + 19/(82944*epsilon**5) - 1/(6912*epsilon**6)","34512":"-f_3/(27648*epsilon**3) + 409/(11943936*epsilon**3) - 151/(995328*epsilon**4) + 19/(82944*epsilon**5) - 1/(6912*epsilon**6)","34513":"-f_3/(27648*epsilon**3) + 409/(11943936*epsilon**3) - 151/(995328*epsilon**4) + 19/(82944*epsilon**5) - 1/(6912*epsilon**6)","34514":"-11*f_3/(41472*epsilon**3) - pi**4/(829440*epsilon**3) + 833/(1990656*epsilon**3) + f_3/(2304*epsilon**4) - 11/(18432*epsilon**4) + 1/(4608*epsilon**5)","34515":"-11*f_3/(41472*epsilon**3) - pi**4/(829440*epsilon**3) + 833/(1990656*epsilon**3) + f_3/(2304*epsilon**4) - 11/(18432*epsilon**4) + 1/(4608*epsilon**5)","34516":"-1301/(35831808*epsilon**3) + 985/(11943936*epsilon**4) - 7/(62208*epsilon**5) + 7/(82944*epsilon**6)","34517":"-1301/(35831808*epsilon**3) + 985/(11943936*epsilon**4) - 7/(62208*epsilon**5) + 7/(82944*epsilon**6)","34518":"1753/(71663616*epsilon**3) - 73/(11943936*epsilon**4) - 31/(497664*epsilon**5) + 5/(82944*epsilon**6)","34519":"1753/(71663616*epsilon**3) - 73/(11943936*epsilon**4) - 31/(497664*epsilon**5) + 5/(82944*epsilon**6)","34520":"-f_3/(27648*epsilon**3) + 337/(5971968*epsilon**3) - 43/(1492992*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","34521":"-f_3/(27648*epsilon**3) + 337/(5971968*epsilon**3) - 43/(1492992*epsilon**4) - 7/(124416*epsilon**5) + 1/(20736*epsilon**6)","34522":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34523":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34524":"689/(53747712*epsilon**3) - 421/(8957952*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","34525":"689/(53747712*epsilon**3) - 421/(8957952*epsilon**4) + 11/(248832*epsilon**5) - 1/(62208*epsilon**6)","34526":"9445/(429981696*epsilon**3) - 1147/(35831808*epsilon**4) + 17/(995328*epsilon**5) - 1/(248832*epsilon**6)","34527":"9445/(429981696*epsilon**3) - 1147/(35831808*epsilon**4) + 17/(995328*epsilon**5) - 1/(248832*epsilon**6)","34528":"-361/(17915904*epsilon**3) + 65/(746496*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","34529":"-361/(17915904*epsilon**3) + 65/(746496*epsilon**4) - 19/(124416*epsilon**5) + 1/(10368*epsilon**6)","34530":"-f_3/(55296*epsilon**3) - 239/(11943936*epsilon**3) + 179/(2985984*epsilon**4) - 5/(82944*epsilon**5) + 1/(41472*epsilon**6)","34531":"-f_3/(55296*epsilon**3) - 239/(11943936*epsilon**3) + 179/(2985984*epsilon**4) - 5/(82944*epsilon**5) + 1/(41472*epsilon**6)","34532":"-5/(1119744*epsilon**4) + 55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","34533":"-5/(1119744*epsilon**4) + 55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","34534":"-91/(107495424*epsilon**3) + 1/(2239488*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","34535":"-91/(107495424*epsilon**3) + 1/(2239488*epsilon**4) + 11/(746496*epsilon**5) - 1/(62208*epsilon**6)","34536":"f_3/(331776*epsilon**3) - 377/(107495424*epsilon**3) - 1/(8957952*epsilon**4) + 1/(165888*epsilon**5) - 1/(248832*epsilon**6)","34537":"f_3/(331776*epsilon**3) - 377/(107495424*epsilon**3) - 1/(8957952*epsilon**4) + 1/(165888*epsilon**5) - 1/(248832*epsilon**6)","34538":"13/(8957952*epsilon**3) - 109/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","34539":"13/(8957952*epsilon**3) - 109/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","34540":"-467/(429981696*epsilon**3) - 335/(71663616*epsilon**4) + 5/(331776*epsilon**5) - 5/(497664*epsilon**6)","34541":"-467/(429981696*epsilon**3) - 335/(71663616*epsilon**4) + 5/(331776*epsilon**5) - 5/(497664*epsilon**6)","34542":"79/(35831808*epsilon**3) - 109/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","34543":"79/(35831808*epsilon**3) - 109/(11943936*epsilon**4) + 1/(55296*epsilon**5) - 1/(82944*epsilon**6)","34544":"-467/(429981696*epsilon**3) - 335/(71663616*epsilon**4) + 5/(331776*epsilon**5) - 5/(497664*epsilon**6)","34545":"-467/(429981696*epsilon**3) - 335/(71663616*epsilon**4) + 5/(331776*epsilon**5) - 5/(497664*epsilon**6)","34546":"-491/(143327232*epsilon**3) + 83/(3981312*epsilon**4) - 53/(995328*epsilon**5) + 1/(27648*epsilon**6)","34547":"-491/(143327232*epsilon**3) + 83/(3981312*epsilon**4) - 53/(995328*epsilon**5) + 1/(27648*epsilon**6)","34548":"1133/(214990848*epsilon**3) - 301/(17915904*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","34549":"1133/(214990848*epsilon**3) - 301/(17915904*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","34550":"-515/(107495424*epsilon**4) + 5/(497664*epsilon**5) - 5/(746496*epsilon**6)","34551":"-515/(107495424*epsilon**4) + 5/(497664*epsilon**5) - 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1/(6912*epsilon**5)","34560":"f_3/(36864*epsilon**3) - 221/(7962624*epsilon**3) - pi**4/(9953280*epsilon**3) - f_3/(82944*epsilon**4) + 1/(18432*epsilon**4) - 7/(165888*epsilon**5)","34561":"f_3/(36864*epsilon**3) - 221/(7962624*epsilon**3) - pi**4/(9953280*epsilon**3) - f_3/(82944*epsilon**4) + 1/(18432*epsilon**4) - 7/(165888*epsilon**5)","34562":"f_3/(18432*epsilon**3) - 127/(1492992*epsilon**3) - pi**4/(4976640*epsilon**3) - f_3/(41472*epsilon**4) + 1/(9216*epsilon**4) - 1/(20736*epsilon**5)","34563":"f_3/(18432*epsilon**3) - 127/(1492992*epsilon**3) - pi**4/(4976640*epsilon**3) - f_3/(41472*epsilon**4) + 1/(9216*epsilon**4) - 1/(20736*epsilon**5)","34564":"-7*f_3/(82944*epsilon**3) + 7/(49152*epsilon**3) + f_3/(6912*epsilon**4) - 1/(4096*epsilon**4) + 5/(27648*epsilon**5)","34565":"-7*f_3/(82944*epsilon**3) + 7/(49152*epsilon**3) + f_3/(6912*epsilon**4) - 1/(4096*epsilon**4) + 5/(27648*epsilon**5)","34566":"11*f_3/(497664*epsilon**3) - 77/(1990656*epsilon**3) - 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23/(746496*epsilon**5) - 1/(82944*epsilon**6)","34589":"1799/(107495424*epsilon**3) - 391/(11943936*epsilon**4) + 23/(746496*epsilon**5) - 1/(82944*epsilon**6)","34590":"1799/(107495424*epsilon**3) - 391/(11943936*epsilon**4) + 23/(746496*epsilon**5) - 1/(82944*epsilon**6)","34591":"1799/(107495424*epsilon**3) - 391/(11943936*epsilon**4) + 23/(746496*epsilon**5) - 1/(82944*epsilon**6)","34592":"233/(322486272*epsilon**3) + 749/(214990848*epsilon**4) - 11/(2239488*epsilon**5) + 1/(497664*epsilon**6)","34593":"233/(322486272*epsilon**3) + 749/(214990848*epsilon**4) - 11/(2239488*epsilon**5) + 1/(497664*epsilon**6)","34594":"233/(322486272*epsilon**3) + 749/(214990848*epsilon**4) - 11/(2239488*epsilon**5) + 1/(497664*epsilon**6)","34595":"233/(322486272*epsilon**3) + 749/(214990848*epsilon**4) - 11/(2239488*epsilon**5) + 1/(497664*epsilon**6)","34596":"f_3/(165888*epsilon**3) + 1973/(214990848*epsilon**3) - 661/(35831808*epsilon**4) + 5/(373248*epsilon**5) - 1/(248832*epsilon**6)","34597":"f_3/(165888*epsilon**3) + 1973/(214990848*epsilon**3) - 661/(35831808*epsilon**4) + 5/(373248*epsilon**5) - 1/(248832*epsilon**6)","34598":"-f_3/(331776*epsilon**3) - 133/(143327232*epsilon**3) - 227/(35831808*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","34599":"-f_3/(331776*epsilon**3) - 133/(143327232*epsilon**3) - 227/(35831808*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","34600":"-f_3/(331776*epsilon**3) - 133/(143327232*epsilon**3) - 227/(35831808*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","34601":"-f_3/(331776*epsilon**3) - 133/(143327232*epsilon**3) - 227/(35831808*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","34602":"-4711/(214990848*epsilon**3) + 2011/(107495424*epsilon**4) - 11/(1492992*epsilon**5) + 1/(746496*epsilon**6)","34603":"-4711/(214990848*epsilon**3) + 2011/(107495424*epsilon**4) - 11/(1492992*epsilon**5) + 1/(746496*epsilon**6)","34604":"-f_3/(995328*epsilon**3) - 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5/(248832*epsilon**6)","34622":"-5/(1119744*epsilon**4) + 55/(2985984*epsilon**5) - 5/(248832*epsilon**6)","34623":"35/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 5/(62208*epsilon**6)","34624":"-515/(107495424*epsilon**4) + 5/(497664*epsilon**5) - 5/(746496*epsilon**6)","34625":"-5*f_3/(248832*epsilon**4) + 35/(995328*epsilon**4) - 5/(124416*epsilon**5)","34626":"115/(644972544*epsilon**4) - 55/(53747712*epsilon**5) + 5/(4478976*epsilon**6)","34627":"115/(644972544*epsilon**4) - 55/(53747712*epsilon**5) + 5/(4478976*epsilon**6)","34628":"115/(644972544*epsilon**4) - 55/(53747712*epsilon**5) + 5/(4478976*epsilon**6)","34629":"-65/(322486272*epsilon**4) - 55/(26873856*epsilon**5) + 5/(2239488*epsilon**6)","34630":"-65/(322486272*epsilon**4) - 55/(26873856*epsilon**5) + 5/(2239488*epsilon**6)","34631":"-65/(322486272*epsilon**4) - 55/(26873856*epsilon**5) + 5/(2239488*epsilon**6)","34632":"515/(80621568*epsilon**4) - 55/(8957952*epsilon**5) + 5/(2239488*epsilon**6)","34633":"515/(80621568*epsilon**4) - 55/(8957952*epsilon**5) + 5/(2239488*epsilon**6)","34634":"515/(80621568*epsilon**4) - 55/(8957952*epsilon**5) + 5/(2239488*epsilon**6)","34635":"-605/(53747712*epsilon**4) + 95/(4478976*epsilon**5) - 5/(373248*epsilon**6)","34636":"-605/(53747712*epsilon**4) + 95/(4478976*epsilon**5) - 5/(373248*epsilon**6)","34637":"-605/(53747712*epsilon**4) + 95/(4478976*epsilon**5) - 5/(373248*epsilon**6)","34638":"-385/(143327232*epsilon**5) + 35/(11943936*epsilon**6)","34639":"-385/(143327232*epsilon**5) + 35/(11943936*epsilon**6)","34640":"-385/(143327232*epsilon**5) + 35/(11943936*epsilon**6)","34641":"-385/(143327232*epsilon**5) + 35/(11943936*epsilon**6)","34642":"7/(2654208*epsilon**6)","34643":"605/(214990848*epsilon**4) - 55/(8957952*epsilon**5) + 5/(1492992*epsilon**6)","34644":"605/(214990848*epsilon**4) - 55/(8957952*epsilon**5) + 5/(1492992*epsilon**6)","34645":"-253/(1289945088*epsilon**3) + 1/(746496*epsilon**4) - 11/(4478976*epsilon**5) + 1/(746496*epsilon**6)","34646":"-253/(1289945088*epsilon**3) + 1/(746496*epsilon**4) - 11/(4478976*epsilon**5) + 1/(746496*epsilon**6)","34647":"143/(644972544*epsilon**3) + 1/(497664*epsilon**4) - 11/(2239488*epsilon**5) + 1/(373248*epsilon**6)","34648":"143/(644972544*epsilon**3) + 1/(497664*epsilon**4) - 11/(2239488*epsilon**5) + 1/(373248*epsilon**6)","34649":"-1133/(161243136*epsilon**3) + 775/(53747712*epsilon**4) - 11/(1119744*epsilon**5) + 1/(373248*epsilon**6)","34650":"-1133/(161243136*epsilon**3) + 775/(53747712*epsilon**4) - 11/(1119744*epsilon**5) + 1/(373248*epsilon**6)","34651":"1331/(107495424*epsilon**3) - 55/(1492992*epsilon**4) + 5/(124416*epsilon**5) - 1/(62208*epsilon**6)","34652":"1331/(107495424*epsilon**3) - 55/(1492992*epsilon**4) + 5/(124416*epsilon**5) - 1/(62208*epsilon**6)","34653":"605/(214990848*epsilon**4) - 55/(8957952*epsilon**5) + 5/(1492992*epsilon**6)","34654":"55*f_3/(186624*epsilon**2) - 11/(31104*epsilon**2) - 7*f_3/(10368*epsilon**3) + 103/(124416*epsilon**3) + f_3/(2592*epsilon**4) - 41/(62208*epsilon**4) + 1/(5184*epsilon**5)","34655":"55*f_3/(186624*epsilon**2) - 11/(31104*epsilon**2) - 7*f_3/(10368*epsilon**3) + 103/(124416*epsilon**3) + f_3/(2592*epsilon**4) - 41/(62208*epsilon**4) + 1/(5184*epsilon**5)","34656":"-11*f_3/(1492992*epsilon**2) - 106183/(1934917632*epsilon**2) + f_3/(124416*epsilon**3) + 9815/(80621568*epsilon**3) - 701/(6718464*epsilon**4) + 7/(139968*epsilon**5) - 1/(93312*epsilon**6)","34657":"77*f_3/(746496*epsilon**2) - 77/(442368*epsilon**2) - f_3/(3456*epsilon**3) + 1/(2048*epsilon**3) + f_3/(5184*epsilon**4) - 17/(31104*epsilon**4) + 5/(20736*epsilon**5)","34658":"77*f_3/(746496*epsilon**2) - 77/(442368*epsilon**2) - f_3/(3456*epsilon**3) + 1/(2048*epsilon**3) + f_3/(5184*epsilon**4) - 17/(31104*epsilon**4) + 5/(20736*epsilon**5)","34659":"-103895/(3869835264*epsilon**2) + 3677/(53747712*epsilon**3) - 427/(6718464*epsilon**4) + 31/(1119744*epsilon**5) - 1/(186624*epsilon**6)","34660":"121*f_3/(373248*epsilon**2) - 9163/(17915904*epsilon**2) + 11*pi**4/(7464960*epsilon**2) - 55*f_3/(62208*epsilon**3) - pi**4/(622080*epsilon**3) + 961/(746496*epsilon**3) + f_3/(1728*epsilon**4) - 11/(10368*epsilon**4) + 1/(3456*epsilon**5)","34661":"-77*f_3/(248832*epsilon**2) + 36685/(107495424*epsilon**2) + 7*f_3/(20736*epsilon**3) - 25/(55296*epsilon**3) - 1/(5184*epsilon**4) + 5/(10368*epsilon**5) - 1/(5184*epsilon**6)","34662":"3971/(161243136*epsilon**2) - 199/(1492992*epsilon**3) + 113/(373248*epsilon**4) - 5/(15552*epsilon**5) + 1/(7776*epsilon**6)","34663":"3971/(161243136*epsilon**2) - 199/(1492992*epsilon**3) + 113/(373248*epsilon**4) - 5/(15552*epsilon**5) + 1/(7776*epsilon**6)","34664":"11*f_3/(248832*epsilon**2) - 4499/(107495424*epsilon**2) - f_3/(20736*epsilon**3) + 115/(497664*epsilon**3) - 5/(10368*epsilon**4) + 5/(10368*epsilon**5) - 1/(5184*epsilon**6)","34665":"11*f_3/(248832*epsilon**2) - 4499/(107495424*epsilon**2) - 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1/(15552*epsilon**6)","34671":"-143*f_3/(2985984*epsilon**2) - 11*pi**4/(89579520*epsilon**2) + 10307/(107495424*epsilon**2) + f_3/(10368*epsilon**3) - 1993/(8957952*epsilon**3) + pi**4/(7464960*epsilon**3) - f_3/(20736*epsilon**4) + 43/(248832*epsilon**4) - 1/(20736*epsilon**5)","34672":"14311/(322486272*epsilon**2) - 16039/(107495424*epsilon**3) + 739/(2985984*epsilon**4) - 7/(27648*epsilon**5) + 7/(62208*epsilon**6)","34673":"14311/(322486272*epsilon**2) - 16039/(107495424*epsilon**3) + 739/(2985984*epsilon**4) - 7/(27648*epsilon**5) + 7/(62208*epsilon**6)","34674":"-11*f_3/(17915904*epsilon**2) - 11/(7739670528*epsilon**2) + f_3/(1492992*epsilon**3) + 1/(4478976*epsilon**3) + 1/(497664*epsilon**4) - 11/(2239488*epsilon**5) + 1/(373248*epsilon**6)","34675":"-11*f_3/(17915904*epsilon**2) + 1309/(7739670528*epsilon**2) + f_3/(1492992*epsilon**3) - 5/(13436928*epsilon**3) + 11/(4478976*epsilon**4) - 11/(2239488*epsilon**5) + 1/(373248*epsilon**6)","34676":"-15169/(107495424*epsilon**2) 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pi**4/(622080*epsilon**3) - f_3/(1728*epsilon**4) + 1/(5184*epsilon**4)","34682":"847/(967458816*epsilon**2) - 11/(17915904*epsilon**3) - 7/(746496*epsilon**4) + 11/(559872*epsilon**5) - 1/(93312*epsilon**6)","34683":"847/(967458816*epsilon**2) - 11/(17915904*epsilon**3) - 7/(746496*epsilon**4) + 11/(559872*epsilon**5) - 1/(93312*epsilon**6)","34684":"1001/(967458816*epsilon**2) - 5/(2985984*epsilon**3) - 13/(746496*epsilon**4) + 11/(279936*epsilon**5) - 1/(46656*epsilon**6)","34685":"1001/(967458816*epsilon**2) - 5/(2985984*epsilon**3) - 13/(746496*epsilon**4) + 11/(279936*epsilon**5) - 1/(46656*epsilon**6)","34686":"-2563/(2902376448*epsilon**2) - 2125/(644972544*epsilon**3) + 1717/(161243136*epsilon**4) - 121/(13436928*epsilon**5) + 1/(373248*epsilon**6)","34687":"-2563/(2902376448*epsilon**2) - 2125/(644972544*epsilon**3) + 1717/(161243136*epsilon**4) - 121/(13436928*epsilon**5) + 1/(373248*epsilon**6)","34688":"-19283/(644972544*epsilon**2) + 4309/(107495424*epsilon**3) + 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1/(62208*epsilon**6)","34699":"-11*f_3/(497664*epsilon**2) + 43087/(644972544*epsilon**2) + f_3/(41472*epsilon**3) - 5099/(26873856*epsilon**3) + 19/(93312*epsilon**4) - 7/(62208*epsilon**5) + 1/(31104*epsilon**6)","34700":"51821/(1934917632*epsilon**2) - 50387/(967458816*epsilon**3) + 2737/(80621568*epsilon**4) - 77/(6718464*epsilon**5) + 1/(559872*epsilon**6)","34701":"11*f_3/(8957952*epsilon**2) + 17479/(11609505792*epsilon**2) - f_3/(746496*epsilon**3) - 1423/(241864704*epsilon**3) + 23/(2519424*epsilon**4) - 11/(1679616*epsilon**5) + 1/(559872*epsilon**6)","34702":"5401/(1289945088*epsilon**2) - 1615/(53747712*epsilon**3) + 13/(139968*epsilon**4) - 43/(373248*epsilon**5) + 1/(20736*epsilon**6)","34703":"5401/(1289945088*epsilon**2) - 1615/(53747712*epsilon**3) + 13/(139968*epsilon**4) - 43/(373248*epsilon**5) + 1/(20736*epsilon**6)","34704":"48763/(23219011584*epsilon**2) - 2431/(483729408*epsilon**3) + 211/(40310784*epsilon**4) - 11/(3359232*epsilon**5) + 1/(1119744*epsilon**6)","34705":"-12155/(644972544*epsilon**2) + 3013/(107495424*epsilon**3) + 203/(2985984*epsilon**4) - 13/(82944*epsilon**5) + 5/(62208*epsilon**6)","34706":"-12155/(644972544*epsilon**2) + 3013/(107495424*epsilon**3) + 203/(2985984*epsilon**4) - 13/(82944*epsilon**5) + 5/(62208*epsilon**6)","34707":"1199/(2902376448*epsilon**2) - 3301/(644972544*epsilon**3) + 1789/(161243136*epsilon**4) - 121/(13436928*epsilon**5) + 1/(373248*epsilon**6)","34708":"-7579/(483729408*epsilon**2) + 2003/(26873856*epsilon**3) - 49/(419904*epsilon**4) + 11/(139968*epsilon**5) - 1/(46656*epsilon**6)","34709":"-7579/(483729408*epsilon**2) + 2003/(26873856*epsilon**3) - 49/(419904*epsilon**4) + 11/(139968*epsilon**5) - 1/(46656*epsilon**6)","34710":"-11*f_3/(2985984*epsilon**2) + 4147/(967458816*epsilon**2) + f_3/(248832*epsilon**3) - 61/(13436928*epsilon**3) - 101/(13436928*epsilon**4) + 29/(2239488*epsilon**5) - 1/(186624*epsilon**6)","34711":"23683/(644972544*epsilon**2) - 3623/(26873856*epsilon**3) + 67/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(31104*epsilon**6)","34712":"23683/(644972544*epsilon**2) - 3623/(26873856*epsilon**3) + 67/(373248*epsilon**4) - 7/(62208*epsilon**5) + 1/(31104*epsilon**6)","34713":"11*f_3/(2985984*epsilon**2) - 3025/(1289945088*epsilon**2) - f_3/(248832*epsilon**3) + 2057/(161243136*epsilon**3) - 49/(1492992*epsilon**4) + 43/(1119744*epsilon**5) - 1/(62208*epsilon**6)","34714":"-55*f_3/(186624*epsilon**2) - 11*pi**4/(3732480*epsilon**2) + 539/(1119744*epsilon**2) + 43*f_3/(31104*epsilon**3) - 41/(46656*epsilon**3) + pi**4/(311040*epsilon**3) - f_3/(864*epsilon**4) + 1/(2592*epsilon**4)","34715":"-11*f_3/(82944*epsilon**2) + 3751/(26873856*epsilon**2) + f_3/(6912*epsilon**3) - 77/(248832*epsilon**3) + 1/(41472*epsilon**4) + 7/(20736*epsilon**5) - 1/(5184*epsilon**6)","34716":"11*f_3/(124416*epsilon**2) - 1375/(53747712*epsilon**2) - f_3/(10368*epsilon**3) - 1901/(26873856*epsilon**3) + 61/(248832*epsilon**4) - 13/(62208*epsilon**5) + 1/(15552*epsilon**6)","34717":"-11*f_3/(165888*epsilon**2) + 2453/(23887872*epsilon**2) + f_3/(13824*epsilon**3) - 12115/(53747712*epsilon**3) + 119/(497664*epsilon**4) - 23/(124416*epsilon**5) + 1/(15552*epsilon**6)","34718":"-781/(35831808*epsilon**3) + 25/(331776*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","34719":"-781/(35831808*epsilon**3) + 25/(331776*epsilon**4) - 1/(6912*epsilon**5) + 1/(10368*epsilon**6)","34720":"121/(17915904*epsilon**3) - 209/(5971968*epsilon**4) + 13/(248832*epsilon**5) - 1/(41472*epsilon**6)","34721":"121/(17915904*epsilon**3) - 209/(5971968*epsilon**4) + 13/(248832*epsilon**5) - 1/(41472*epsilon**6)","34722":"-11/(746496*epsilon**3) + 13/(124416*epsilon**4) - 19/(82944*epsilon**5) + 1/(6912*epsilon**6)","34723":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34724":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34725":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34726":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34727":"-77/(17915904*epsilon**3) + 13/(165888*epsilon**4) - 7/(41472*epsilon**5) + 1/(10368*epsilon**6)","34728":"-77/(17915904*epsilon**3) + 13/(165888*epsilon**4) - 7/(41472*epsilon**5) + 1/(10368*epsilon**6)","34729":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34730":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","34731":"1133/(214990848*epsilon**3) - 301/(17915904*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","34732":"1133/(214990848*epsilon**3) - 301/(17915904*epsilon**4) + 29/(1492992*epsilon**5) - 1/(124416*epsilon**6)","34733":"11*f_3/(497664*epsilon**3) - 77/(1990656*epsilon**3) - f_3/(41472*epsilon**4) + 43/(497664*epsilon**4) - 1/(20736*epsilon**5)","34734":"11*f_3/(497664*epsilon**3) - 77/(1990656*epsilon**3) - f_3/(41472*epsilon**4) + 43/(497664*epsilon**4) - 1/(20736*epsilon**5)","34735":"-253/(1289945088*epsilon**3) + 1/(746496*epsilon**4) - 11/(4478976*epsilon**5) + 1/(746496*epsilon**6)","34736":"-253/(1289945088*epsilon**3) + 1/(746496*epsilon**4) - 11/(4478976*epsilon**5) + 1/(746496*epsilon**6)","34737":"143/(644972544*epsilon**3) + 1/(497664*epsilon**4) - 11/(2239488*epsilon**5) + 1/(373248*epsilon**6)","34738":"143/(644972544*epsilon**3) + 1/(497664*epsilon**4) - 11/(2239488*epsilon**5) + 1/(373248*epsilon**6)","34739":"-1133/(161243136*epsilon**3) + 775/(53747712*epsilon**4) - 11/(1119744*epsilon**5) + 1/(373248*epsilon**6)","34740":"-1133/(161243136*epsilon**3) + 775/(53747712*epsilon**4) - 11/(1119744*epsilon**5) + 1/(373248*epsilon**6)","34741":"1331/(107495424*epsilon**3) - 55/(1492992*epsilon**4) + 5/(124416*epsilon**5) - 1/(62208*epsilon**6)","34742":"1331/(107495424*epsilon**3) - 55/(1492992*epsilon**4) + 5/(124416*epsilon**5) - 1/(62208*epsilon**6)","34743":"-55/(8957952*epsilon**4) + 25/(995328*epsilon**5) - 5/(248832*epsilon**6)","34744":"605/(214990848*epsilon**4) - 55/(8957952*epsilon**5) + 5/(1492992*epsilon**6)","34745":"605/(214990848*epsilon**4) - 55/(8957952*epsilon**5) + 5/(1492992*epsilon**6)","34746":"605/(214990848*epsilon**4) - 55/(8957952*epsilon**5) + 5/(1492992*epsilon**6)","34747":"-385/(143327232*epsilon**5) + 35/(11943936*epsilon**6)","34748":"-1331/(429981696*epsilon**3) + 121/(11943936*epsilon**4) - 11/(995328*epsilon**5) + 1/(248832*epsilon**6)","34749":"-5*f_3/(7776*epsilon**2) + 1/(1296*epsilon**2) + 7*f_3/(2592*epsilon**3) - 17/(5184*epsilon**3) - f_3/(432*epsilon**4) + 17/(5184*epsilon**4) - 1/(864*epsilon**5)","34750":"-5*f_3/(7776*epsilon**2) + 1/(1296*epsilon**2) + 7*f_3/(2592*epsilon**3) - 17/(5184*epsilon**3) - f_3/(432*epsilon**4) + 17/(5184*epsilon**4) - 1/(864*epsilon**5)","34751":"f_3/(62208*epsilon**2) + 9653/(80621568*epsilon**2) - f_3/(20736*epsilon**3) - 4427/(8957952*epsilon**3) + 1087/(2239488*epsilon**4) - 49/(186624*epsilon**5) + 1/(15552*epsilon**6)","34752":"-7*f_3/(31104*epsilon**2) + 7/(18432*epsilon**2) + 11*f_3/(10368*epsilon**3) - 11/(6144*epsilon**3) - f_3/(864*epsilon**4) + 101/(41472*epsilon**4) - 5/(3456*epsilon**5)","34753":"-7*f_3/(31104*epsilon**2) + 7/(18432*epsilon**2) + 11*f_3/(10368*epsilon**3) - 11/(6144*epsilon**3) - f_3/(864*epsilon**4) + 101/(41472*epsilon**4) - 5/(3456*epsilon**5)","34754":"9445/(161243136*epsilon**2) - 14033/(53747712*epsilon**3) + 1351/(4478976*epsilon**4) - 55/(373248*epsilon**5) + 1/(31104*epsilon**6)","34755":"-11*f_3/(15552*epsilon**2) - pi**4/(311040*epsilon**2) + 833/(746496*epsilon**2) + 17*f_3/(5184*epsilon**3) - 1229/(248832*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 37/(6912*epsilon**4) - 1/(576*epsilon**5)","34756":"7*f_3/(10368*epsilon**2) - 3335/(4478976*epsilon**2) - 7*f_3/(3456*epsilon**3) + 3595/(1492992*epsilon**3) + 11/(124416*epsilon**4) - 23/(10368*epsilon**5) + 1/(864*epsilon**6)","34757":"-361/(6718464*epsilon**2) + 881/(2239488*epsilon**3) - 103/(93312*epsilon**4) + 23/(15552*epsilon**5) - 1/(1296*epsilon**6)","34758":"-361/(6718464*epsilon**2) + 881/(2239488*epsilon**3) - 103/(93312*epsilon**4) + 23/(15552*epsilon**5) - 1/(1296*epsilon**6)","34759":"-f_3/(10368*epsilon**2) + 409/(4478976*epsilon**2) + f_3/(3456*epsilon**3) - 1013/(1492992*epsilon**3) + 227/(124416*epsilon**4) - 23/(10368*epsilon**5) + 1/(864*epsilon**6)","34760":"-f_3/(10368*epsilon**2) + 409/(4478976*epsilon**2) + f_3/(3456*epsilon**3) - 1013/(1492992*epsilon**3) + 227/(124416*epsilon**4) - 23/(10368*epsilon**5) + 1/(864*epsilon**6)","34761":"f_3/(5184*epsilon**2) - 487/(1492992*epsilon**2) - f_3/(1728*epsilon**3) + 587/(497664*epsilon**3) + 19/(41472*epsilon**4) - 5/(1152*epsilon**5) + 1/(288*epsilon**6)","34762":"f_3/(5184*epsilon**2) - 487/(1492992*epsilon**2) - f_3/(1728*epsilon**3) + 587/(497664*epsilon**3) + 19/(41472*epsilon**4) - 5/(1152*epsilon**5) + 1/(288*epsilon**6)","34763":"-f_3/(20736*epsilon**2) - 239/(4478976*epsilon**2) + f_3/(6912*epsilon**3) + 1433/(4478976*epsilon**3) - 239/(373248*epsilon**4) + 17/(31104*epsilon**5) - 1/(5184*epsilon**6)","34764":"13/(3359232*epsilon**2) - 161/(4478976*epsilon**3) + 181/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(10368*epsilon**6)","34765":"-f_3/(10368*epsilon**2) + 337/(2239488*epsilon**2) + f_3/(3456*epsilon**3) - 1183/(2239488*epsilon**3) + 5/(62208*epsilon**4) + 1/(1728*epsilon**5) - 1/(2592*epsilon**6)","34766":"13*f_3/(124416*epsilon**2) - 937/(4478976*epsilon**2) + pi**4/(3732480*epsilon**2) - 17*f_3/(41472*epsilon**3) - pi**4/(1244160*epsilon**3) + 1321/(1492992*epsilon**3) + f_3/(3456*epsilon**4) - 1/(1152*epsilon**4) + 1/(3456*epsilon**5)","34767":"-1301/(13436928*epsilon**2) + 127/(248832*epsilon**3) - 1433/(1492992*epsilon**4) + 35/(31104*epsilon**5) - 7/(10368*epsilon**6)","34768":"-1301/(13436928*epsilon**2) + 127/(248832*epsilon**3) - 1433/(1492992*epsilon**4) + 35/(31104*epsilon**5) - 7/(10368*epsilon**6)","34769":"f_3/(746496*epsilon**2) + 1/(322486272*epsilon**2) - f_3/(248832*epsilon**3) - 53/(107495424*epsilon**3) - 31/(8957952*epsilon**4) + 5/(248832*epsilon**5) - 1/(62208*epsilon**6)","34770":"f_3/(746496*epsilon**2) - 119/(322486272*epsilon**2) - f_3/(248832*epsilon**3) + 163/(107495424*epsilon**3) - 55/(8957952*epsilon**4) + 5/(248832*epsilon**5) - 1/(62208*epsilon**6)","34771":"1379/(4478976*epsilon**2) - 2455/(1492992*epsilon**3) + 361/(124416*epsilon**4) - 31/(10368*epsilon**5) + 1/(432*epsilon**6)","34772":"f_3/(6912*epsilon**2) - 127/(559872*epsilon**2) - pi**4/(1866240*epsilon**2) - 31*f_3/(62208*epsilon**3) + pi**4/(622080*epsilon**3) + 181/(186624*epsilon**3) + f_3/(5184*epsilon**4) - 31/(31104*epsilon**4) + 1/(2592*epsilon**5)","34773":"f_3/(2592*epsilon**2) - 5*f_5/(2592*epsilon**2) + 13/(7776*epsilon**2) - f_3/(864*epsilon**3) + 5*f_5/(864*epsilon**3) - 1/(162*epsilon**3) + 1/(288*epsilon**4)","34774":"1799/(40310784*epsilon**2) - 743/(3359232*epsilon**3) + 1541/(4478976*epsilon**4) - 13/(46656*epsilon**5) + 1/(10368*epsilon**6)","34775":"1799/(40310784*epsilon**2) - 743/(3359232*epsilon**3) + 1541/(4478976*epsilon**4) - 13/(46656*epsilon**5) + 1/(10368*epsilon**6)","34776":"5*f_3/(15552*epsilon**2) - 29/(46656*epsilon**2) + pi**4/(311040*epsilon**2) - 11*f_3/(5184*epsilon**3) - pi**4/(103680*epsilon**3) + 35/(15552*epsilon**3) + f_3/(288*epsilon**4) - 1/(864*epsilon**4)","34777":"-77/(40310784*epsilon**2) + 67/(13436928*epsilon**3) + 49/(2239488*epsilon**4) - 5/(62208*epsilon**5) + 1/(15552*epsilon**6)","34778":"-77/(40310784*epsilon**2) + 67/(13436928*epsilon**3) + 49/(2239488*epsilon**4) - 5/(62208*epsilon**5) + 1/(15552*epsilon**6)","34779":"-91/(40310784*epsilon**2) + 107/(13436928*epsilon**3) + 5/(139968*epsilon**4) - 5/(31104*epsilon**5) + 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7/(5832*epsilon**3) - f_3/(1296*epsilon**4) + 41/(15552*epsilon**4) - 1/(648*epsilon**5)","34987":"121*f_3/(1119744*epsilon**2) - 847/(4478976*epsilon**2) - 19*f_3/(93312*epsilon**3) + 641/(1119744*epsilon**3) + f_3/(7776*epsilon**4) - 59/(93312*epsilon**4) + 1/(3888*epsilon**5)","34988":"-f_3/(20736*epsilon**3) + 7/(82944*epsilon**3) + f_3/(6912*epsilon**4) - 29/(82944*epsilon**4) + 1/(3456*epsilon**5)","34989":"-f_3/(20736*epsilon**3) + 7/(82944*epsilon**3) + f_3/(6912*epsilon**4) - 29/(82944*epsilon**4) + 1/(3456*epsilon**5)","34990":"11*f_3/(497664*epsilon**3) - 77/(1990656*epsilon**3) - f_3/(41472*epsilon**4) + 43/(497664*epsilon**4) - 1/(20736*epsilon**5)","34991":"11*f_3/(497664*epsilon**3) - 77/(1990656*epsilon**3) - f_3/(41472*epsilon**4) + 43/(497664*epsilon**4) - 1/(20736*epsilon**5)","34992":"-5*f_3/(248832*epsilon**4) + 35/(995328*epsilon**4) - 5/(124416*epsilon**5)","34993":"1/(104976*epsilon**2) - 11/(139968*epsilon**3) + 185/(746496*epsilon**4) - 11/(31104*epsilon**5) + 1/(5184*epsilon**6)","34994":"1/(104976*epsilon**2) - 11/(139968*epsilon**3) + 185/(746496*epsilon**4) - 11/(31104*epsilon**5) + 1/(5184*epsilon**6)","34995":"1/(104976*epsilon**2) - 11/(139968*epsilon**3) + 185/(746496*epsilon**4) - 11/(31104*epsilon**5) + 1/(5184*epsilon**6)","34996":"-71/(1679616*epsilon**2) + 1229/(4478976*epsilon**3) - 289/(373248*epsilon**4) + 1/(864*epsilon**5) - 1/(1296*epsilon**6)","34997":"-71/(1679616*epsilon**2) + 1229/(4478976*epsilon**3) - 289/(373248*epsilon**4) + 1/(864*epsilon**5) - 1/(1296*epsilon**6)","34998":"103/(10077696*epsilon**2) - 1709/(26873856*epsilon**3) + 37/(248832*epsilon**4) - 29/(186624*epsilon**5) + 1/(15552*epsilon**6)","34999":"103/(10077696*epsilon**2) - 1709/(26873856*epsilon**3) + 37/(248832*epsilon**4) - 29/(186624*epsilon**5) + 1/(15552*epsilon**6)","35000":"-7/(839808*epsilon**2) + 397/(2239488*epsilon**3) - 149/(186624*epsilon**4) + 7/(5184*epsilon**5) - 1/(1296*epsilon**6)","35001":"-7/(839808*epsilon**2) + 397/(2239488*epsilon**3) - 149/(186624*epsilon**4) + 7/(5184*epsilon**5) - 1/(1296*epsilon**6)","35002":"121/(5038848*epsilon**2) - 1939/(13436928*epsilon**3) + 181/(559872*epsilon**4) - 5/(15552*epsilon**5) + 1/(7776*epsilon**6)","35003":"121/(5038848*epsilon**2) - 1939/(13436928*epsilon**3) + 181/(559872*epsilon**4) - 5/(15552*epsilon**5) + 1/(7776*epsilon**6)","35004":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","35005":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","35006":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","35007":"-1/(93312*epsilon**3) + 19/(248832*epsilon**4) - 5/(27648*epsilon**5) + 1/(6912*epsilon**6)","35008":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 1/(41472*epsilon**6)","35009":"11/(2239488*epsilon**3) - 17/(663552*epsilon**4) + 11/(248832*epsilon**5) - 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1/(10368*epsilon**6)","35036":"-77/(17915904*epsilon**3) + 13/(165888*epsilon**4) - 7/(41472*epsilon**5) + 1/(10368*epsilon**6)","35037":"35/(8957952*epsilon**4) - 25/(373248*epsilon**5) + 5/(62208*epsilon**6)","35038":"14641/(241864704*epsilon**2) - 2299/(10077696*epsilon**3) + 67/(186624*epsilon**4) - 19/(69984*epsilon**5) + 1/(11664*epsilon**6)","35039":"-121/(4478976*epsilon**3) + 197/(1492992*epsilon**4) - 23/(124416*epsilon**5) + 1/(10368*epsilon**6)","35040":"-121/(4478976*epsilon**3) + 197/(1492992*epsilon**4) - 23/(124416*epsilon**5) + 1/(10368*epsilon**6)","35041":"1331/(107495424*epsilon**3) - 55/(1492992*epsilon**4) + 5/(124416*epsilon**5) - 1/(62208*epsilon**6)","35042":"1331/(107495424*epsilon**3) - 55/(1492992*epsilon**4) + 5/(124416*epsilon**5) - 1/(62208*epsilon**6)","35043":"-605/(53747712*epsilon**4) + 95/(4478976*epsilon**5) - 5/(373248*epsilon**6)","35044":"1/(82944*epsilon**4) - 1/(13824*epsilon**5) + 1/(9216*epsilon**6)","35045":"1/(82944*epsilon**4) - 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1/(432*epsilon**4)","14546":"-13/(93312*epsilon) + 109/(124416*epsilon**2) - 1/(576*epsilon**3) + 1/(864*epsilon**4)","14547":"f_3/(288*epsilon) - 337/(62208*epsilon) + 43/(15552*epsilon**2) + 7/(1296*epsilon**3) - 1/(216*epsilon**4)","14548":"-13*f_3/(3456*epsilon) - pi**4/(103680*epsilon) + 937/(124416*epsilon) + f_3/(288*epsilon**2) - 1/(108*epsilon**2) + 1/(288*epsilon**3)","14549":"1301/(373248*epsilon) - 985/(124416*epsilon**2) + 7/(648*epsilon**3) - 7/(864*epsilon**4)","14550":"-f_3/(20736*epsilon) - 1/(8957952*epsilon) + 13/(746496*epsilon**2) + 11/(62208*epsilon**3) - 1/(5184*epsilon**4)","14551":"-f_3/(20736*epsilon) + 119/(8957952*epsilon) - 11/(746496*epsilon**2) + 11/(62208*epsilon**3) - 1/(5184*epsilon**4)","14552":"-1379/(124416*epsilon) + 269/(10368*epsilon**2) - 23/(864*epsilon**3) + 1/(36*epsilon**4)","14553":"-f_3/(192*epsilon) + pi**4/(51840*epsilon) + 127/(15552*epsilon) + f_3/(432*epsilon**2) - 1/(96*epsilon**2) + 1/(216*epsilon**3)","14554":"-f_3/(72*epsilon) + 5*f_5/(72*epsilon) - 13/(216*epsilon) + 1/(24*epsilon**2)","14555":"-1799/(1119744*epsilon) + 391/(124416*epsilon**2) - 23/(7776*epsilon**3) + 1/(864*epsilon**4)","14556":"-5*f_3/(432*epsilon) - pi**4/(8640*epsilon) + 29/(1296*epsilon) + f_3/(24*epsilon**2) - 1/(72*epsilon**2)","14557":"77/(1119744*epsilon) + 5/(186624*epsilon**2) - 11/(15552*epsilon**3) + 1/(1296*epsilon**4)","14558":"91/(1119744*epsilon) - 1/(23328*epsilon**2) - 11/(7776*epsilon**3) + 1/(648*epsilon**4)","14559":"-233/(3359232*epsilon) - 749/(2239488*epsilon**2) + 11/(23328*epsilon**3) - 1/(5184*epsilon**4)","14560":"-1753/(746496*epsilon) + 73/(124416*epsilon**2) + 31/(5184*epsilon**3) - 5/(864*epsilon**4)","14561":"-f_3/(1728*epsilon) - 1973/(2239488*epsilon) + 661/(373248*epsilon**2) - 5/(3888*epsilon**3) + 1/(2592*epsilon**4)","14562":"f_3/(576*epsilon) - 1847/(746496*epsilon) + 115/(62208*epsilon**2) + 47/(5184*epsilon**3) - 5/(432*epsilon**4)","14563":"-79/(373248*epsilon) + 109/(124416*epsilon**2) - 1/(576*epsilon**3) + 1/(864*epsilon**4)","14564":"467/(4478976*epsilon) + 335/(746496*epsilon**2) - 5/(3456*epsilon**3) + 5/(5184*epsilon**4)","14565":"-f_3/(384*epsilon) + pi**4/(103680*epsilon) + 221/(82944*epsilon) + f_3/(864*epsilon**2) - 1/(192*epsilon**2) + 7/(1728*epsilon**3)","14566":"f_3/(3456*epsilon) + 133/(1492992*epsilon) + 227/(373248*epsilon**2) - 53/(31104*epsilon**3) + 1/(864*epsilon**4)","14567":"-f_3/(576*epsilon) + 3917/(746496*epsilon) - 571/(62208*epsilon**2) + 31/(5184*epsilon**3) - 1/(432*epsilon**4)","14568":"4711/(2239488*epsilon) - 2011/(1119744*epsilon**2) + 11/(15552*epsilon**3) - 1/(7776*epsilon**4)","14569":"f_3/(10368*epsilon) + 1589/(13436928*epsilon) - 373/(1119744*epsilon**2) + 11/(31104*epsilon**3) - 1/(7776*epsilon**4)","14570":"491/(1492992*epsilon) - 83/(41472*epsilon**2) + 53/(10368*epsilon**3) - 1/(288*epsilon**4)","14571":"4433/(26873856*epsilon) - 481/(2239488*epsilon**2) + 11/(62208*epsilon**3) - 1/(15552*epsilon**4)","14572":"-1105/(746496*epsilon) + 73/(124416*epsilon**2) + 31/(5184*epsilon**3) - 5/(864*epsilon**4)","14573":"109/(3359232*epsilon) - 821/(2239488*epsilon**2) + 11/(23328*epsilon**3) - 1/(5184*epsilon**4)","14574":"-689/(559872*epsilon) + 421/(93312*epsilon**2) - 11/(2592*epsilon**3) + 1/(648*epsilon**4)","14575":"-f_3/(3456*epsilon) + 377/(1119744*epsilon) + 1/(93312*epsilon**2) - 1/(1728*epsilon**3) + 1/(2592*epsilon**4)","14576":"2153/(746496*epsilon) - 463/(62208*epsilon**2) + 31/(5184*epsilon**3) - 1/(432*epsilon**4)","14577":"f_3/(3456*epsilon) - 275/(1492992*epsilon) + 299/(373248*epsilon**2) - 53/(31104*epsilon**3) + 1/(864*epsilon**4)","14578":"-5*f_3/(216*epsilon) - pi**4/(4320*epsilon) + 49/(1296*epsilon) + f_3/(12*epsilon**2) - 1/(36*epsilon**2)","14579":"-f_3/(96*epsilon) + 341/(31104*epsilon) - 1/(81*epsilon**2) - 5/(432*epsilon**3) + 1/(72*epsilon**4)","14580":"f_3/(144*epsilon) - 125/(62208*epsilon) - 241/(31104*epsilon**2) + 7/(648*epsilon**3) - 1/(216*epsilon**4)","14581":"-f_3/(192*epsilon) + 223/(27648*epsilon) - 277/(31104*epsilon**2) + 47/(5184*epsilon**3) - 1/(216*epsilon**4)","17735":"-71/(124416*epsilon**2) + 7/(5184*epsilon**3) - 1/(432*epsilon**4)","17736":"11/(62208*epsilon**2) - 5/(6912*epsilon**3) + 1/(1728*epsilon**4)","17737":"-1/(2592*epsilon**2) + 1/(432*epsilon**3) - 1/(288*epsilon**4)","17738":"-1/(10368*epsilon**3) + 1/(3456*epsilon**4)","17739":"1/(7776*epsilon**2) - 11/(20736*epsilon**3) + 1/(1728*epsilon**4)","17740":"-7/(62208*epsilon**2) + 5/(2592*epsilon**3) - 1/(432*epsilon**4)","17741":"1/(7776*epsilon**2) - 11/(20736*epsilon**3) + 1/(1728*epsilon**4)","17742":"103/(746496*epsilon**2) - 1/(3456*epsilon**3) + 1/(5184*epsilon**4)","17743":"f_3/(1728*epsilon**2) - 7/(6912*epsilon**2) + 1/(864*epsilon**3)","17744":"-23/(4478976*epsilon**2) + 11/(373248*epsilon**3) - 1/(31104*epsilon**4)","17745":"13/(2239488*epsilon**2) + 11/(186624*epsilon**3) - 1/(15552*epsilon**4)","17746":"-103/(559872*epsilon**2) + 11/(62208*epsilon**3) - 1/(15552*epsilon**4)","17747":"121/(373248*epsilon**2) - 19/(31104*epsilon**3) + 1/(2592*epsilon**4)","17748":"-1/(10368*epsilon**3) + 1/(3456*epsilon**4)","17749":"11/(248832*epsilon**3) - 1/(20736*epsilon**4)","17750":"11/(248832*epsilon**3) - 1/(20736*epsilon**4)","17751":"-5/(165888*epsilon**4)","17752":"-121/(1492992*epsilon**2) + 11/(62208*epsilon**3) - 1/(10368*epsilon**4)","14582":"-11*f_3/(746496*epsilon) + pi**4/(37324800*epsilon) + 887/(89579520*epsilon) + f_3/(311040*epsilon**2) - 97/(44789760*epsilon**2) + 217/(5598720*epsilon**3) - 11/(186624*epsilon**4) + 1/(38880*epsilon**5)","14583":"-12041/(604661760*epsilon) - 29177/(201553920*epsilon**2) + 49/(262440*epsilon**3) - 121/(1399680*epsilon**4) + 1/(58320*epsilon**5)","14584":"-11*f_3/(1866240*epsilon) + 83/(806215680*epsilon) + pi**4/(18662400*epsilon) + f_3/(155520*epsilon**2) + 1/(67184640*epsilon**2) - 13/(5598720*epsilon**3) - 11/(466560*epsilon**4) + 1/(38880*epsilon**5)","14585":"-17*f_3/(207360*epsilon) + pi**4/(2073600*epsilon) + 4291/(67184640*epsilon) + f_3/(17280*epsilon**2) - 1939/(5598720*epsilon**2) + 2953/(3732480*epsilon**3) - 13/(19440*epsilon**4) + 7/(25920*epsilon**5)","14586":"-11*f_3/(933120*epsilon) - pi**4/(18662400*epsilon) + 395/(17915904*epsilon) + f_3/(103680*epsilon**2) - 3961/(134369280*epsilon**2) + 89/(2239488*epsilon**3) - 11/(311040*epsilon**4) + 1/(77760*epsilon**5)","14587":"37*f_3/(2488320*epsilon) - 3023/(537477120*epsilon) + pi**4/(24883200*epsilon) - f_3/(51840*epsilon**2) + 191/(44789760*epsilon**2) - 221/(7464960*epsilon**3) + 1/(11520*epsilon**4) - 1/(17280*epsilon**5)","14588":"f_3/(62208*epsilon) - 101/(67184640*epsilon) - f_3/(20736*epsilon**2) + 271/(44789760*epsilon**2) - 19/(3732480*epsilon**3) + 11/(62208*epsilon**4) - 1/(5184*epsilon**5)","14589":"3743/(403107840*epsilon) - 101/(13436928*epsilon**2) - 187/(2799360*epsilon**3) + 1/(5184*epsilon**4) - 1/(7776*epsilon**5)","14590":"-11*f_3/(746496*epsilon) + pi**4/(37324800*epsilon) + 1051/(268738560*epsilon) + f_3/(311040*epsilon**2) + 271/(44789760*epsilon**2) + 199/(5598720*epsilon**3) - 11/(186624*epsilon**4) + 1/(38880*epsilon**5)","14591":"49*f_3/(622080*epsilon) - 913/(50388480*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 8671/(67184640*epsilon**2) - 473/(1399680*epsilon**3) + 19/(51840*epsilon**4) - 1/(6480*epsilon**5)","14592":"55661/(403107840*epsilon) - 11879/(100776960*epsilon**2) + 2149/(33592320*epsilon**3) - 11/(466560*epsilon**4) + 1/(233280*epsilon**5)","14593":"11*f_3/(207360*epsilon) + pi**4/(18662400*epsilon) + 1657/(10077696*epsilon) - f_3/(38880*epsilon**2) - 8441/(50388480*epsilon**2) + 1933/(16796160*epsilon**3) - 11/(233280*epsilon**4) + 1/(116640*epsilon**5)","14594":"-191/(13436928*epsilon) - 4613/(5598720*epsilon**2) + 2869/(1866240*epsilon**3) - 49/(38880*epsilon**4) + 7/(12960*epsilon**5)","14595":"-13*f_3/(933120*epsilon) - 7*f_5/(25920*epsilon) + 1577/(11197440*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 61/(116640*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 1/(1440*epsilon**3) - 1/(3240*epsilon**4)","14596":"877/(37791360*epsilon) - 2033/(25194240*epsilon**2) + 2201/(16796160*epsilon**3) - 11/(116640*epsilon**4) + 1/(38880*epsilon**5)","14597":"61139/(604661760*epsilon) - 14687/(100776960*epsilon**2) + 295/(2239488*epsilon**3) - 11/(174960*epsilon**4) + 1/(77760*epsilon**5)","14598":"77*f_3/(1866240*epsilon) - pi**4/(18662400*epsilon) + 11441/(604661760*epsilon) - f_3/(155520*epsilon**2) - 10529/(100776960*epsilon**2) + 1403/(11197440*epsilon**3) - 11/(174960*epsilon**4) + 1/(77760*epsilon**5)","14599":"-10577/(151165440*epsilon) - 5245/(40310784*epsilon**2) + 155/(839808*epsilon**3) - 121/(1399680*epsilon**4) + 1/(58320*epsilon**5)","14600":"f_3/(15360*epsilon) + pi**4/(4147200*epsilon) + 23/(419904*epsilon) - f_3/(8640*epsilon**2) - 29/(2239488*epsilon**2) + 247/(1244160*epsilon**3) - 7/(12960*epsilon**4) + 11/(25920*epsilon**5)","14601":"9707/(604661760*epsilon) - 475/(10077696*epsilon**2) + 2273/(33592320*epsilon**3) - 11/(233280*epsilon**4) + 1/(77760*epsilon**5)","14602":"-13*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 6307/(22394880*epsilon) + pi**4/(691200*epsilon) + f_3/(5760*epsilon**2) - pi**4/(1555200*epsilon**2) - 7/(233280*epsilon**2) - f_3/(12960*epsilon**3) + 1/(2880*epsilon**3) - 1/(6480*epsilon**4)","14603":"-103*f_3/(1866240*epsilon) + f_5/(17280*epsilon) - 473/(4478976*epsilon) + pi**4/(691200*epsilon) + f_3/(5760*epsilon**2) - 17/(116640*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 1/(2880*epsilon**3) - 1/(6480*epsilon**4)","14604":"-23*f_3/(116640*epsilon) + f_5/(8640*epsilon) - 281/(1866240*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 1501/(3732480*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 47/(51840*epsilon**3) - 11/(25920*epsilon**4)","14605":"-89*f_3/(746496*epsilon) - 7*f_5/(103680*epsilon) + pi**4/(1382400*epsilon) + 3259/(29859840*epsilon) + f_3/(11520*epsilon**2) - 49/(497664*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 19/(77760*epsilon**3) - 11/(51840*epsilon**4)","14606":"19*f_3/(103680*epsilon) - 1133/(933120*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 157/(933120*epsilon**2) - 409/(622080*epsilon**3) + 17/(6480*epsilon**4) - 7/(4320*epsilon**5)","14607":"-13*f_3/(20736*epsilon) + pi**4/(518400*epsilon) + 50711/(22394880*epsilon) + f_3/(4320*epsilon**2) - 1457/(1244160*epsilon**2) - 35/(13824*epsilon**3) + 1/(192*epsilon**4) - 13/(4320*epsilon**5)","14608":"-2461*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) + 71*pi**4/(18662400*epsilon) + 34199/(22394880*epsilon) + 71*f_3/(155520*epsilon**2) - 7787/(3732480*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 13/(9720*epsilon**3) - 11/(25920*epsilon**4)","14609":"-133*f_3/(103680*epsilon) + 17/(466560*epsilon) + pi**4/(115200*epsilon) - f_3/(8640*epsilon**2) - 1183/(933120*epsilon**2) + 23/(622080*epsilon**3) + 17/(6480*epsilon**4) - 7/(4320*epsilon**5)","14610":"37*f_3/(20736*epsilon) + f_5/(1728*epsilon) - 4993/(3732480*epsilon) - pi**4/(124416*epsilon) - f_3/(384*epsilon**2) + pi**4/(103680*epsilon**2) + 1637/(1244160*epsilon**2) + f_3/(864*epsilon**3) - 41/(17280*epsilon**3) + 11/(8640*epsilon**4)","14611":"59881/(50388480*epsilon) - 18665/(20155392*epsilon**2) + 1187/(3359232*epsilon**3) - 11/(139968*epsilon**4) + 1/(116640*epsilon**5)","14612":"-599*f_3/(466560*epsilon) + f_5/(2880*epsilon) + pi**4/(777600*epsilon) + 1301/(466560*epsilon) + 49*f_3/(25920*epsilon**2) - 739/(186624*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(480*epsilon**3) - 1/(2160*epsilon**4)","14613":"-13*f_3/(11664*epsilon) - f_5/(51840*epsilon) + pi**4/(1555200*epsilon) + 3701/(2488320*epsilon) + 49*f_3/(51840*epsilon**2) - 115/(62208*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 13/(10368*epsilon**3) - 1/(2592*epsilon**4)","14614":"-f_3**2/(432*epsilon) + 43*f_3/(25920*epsilon) + 43*f_5/(2592*epsilon) - 101/(7776*epsilon) - pi**6/(163296*epsilon) + pi**4/(86400*epsilon) - f_3/(1080*epsilon**2) - f_5/(216*epsilon**2) + 11/(1080*epsilon**2) - 1/(360*epsilon**3)","14615":"2609/(67184640*epsilon) - 1217/(2239488*epsilon**2) + 331/(233280*epsilon**3) - 13/(7776*epsilon**4) + 1/(1296*epsilon**5)","14616":"f_3**2/(2160*epsilon) - 7*f_3/(810*epsilon) + 43*f_5/(2592*epsilon) - pi**6/(163296*epsilon) - 125/(31104*epsilon) + f_3/(216*epsilon**2) - f_5/(216*epsilon**2) + 1/(180*epsilon**2) - 1/(360*epsilon**3)","14617":"-2623*f_3/(933120*epsilon) - 7*f_5/(25920*epsilon) + 71*pi**4/(9331200*epsilon) + 1301/(233280*epsilon) + 71*f_3/(77760*epsilon**2) - 253/(46656*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 71/(38880*epsilon**3) - 1/(3240*epsilon**4)","14618":"-11*f_3**2/(4320*epsilon) + 31*f_3/(5184*epsilon) + 43*f_5/(5184*epsilon) - 3631/(311040*epsilon) - pi**6/(326592*epsilon) + pi**4/(86400*epsilon) - 7*f_3/(2160*epsilon**2) - f_5/(432*epsilon**2) + 1/(135*epsilon**2) - 1/(720*epsilon**3)","14619":"103*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 433/(933120*epsilon) - f_3/(960*epsilon**2) + 941/(933120*epsilon**2) - 1273/(622080*epsilon**3) + 17/(6480*epsilon**4) - 7/(4320*epsilon**5)","14620":"47*f_3/(38880*epsilon) - 239/(92160*epsilon) - pi**4/(518400*epsilon) - 61*f_3/(25920*epsilon**2) + 553/(103680*epsilon**2) + f_3/(432*epsilon**3) - 29/(5184*epsilon**3) + 11/(4320*epsilon**4)","14621":"-203*f_3/(311040*epsilon) + 11*f_5/(8640*epsilon) - 47*pi**4/(3110400*epsilon) + 247/(186624*epsilon) + 89*f_3/(12960*epsilon**2) - 13/(4860*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","14622":"443*f_3/(622080*epsilon) - 11*f_5/(17280*epsilon) + 11*pi**4/(6220800*epsilon) + 1981/(7464960*epsilon) - 77*f_3/(25920*epsilon**2) + pi**4/(259200*epsilon**2) + 41/(19440*epsilon**2) + f_3/(360*epsilon**3) - 7/(1440*epsilon**3) + 1/(480*epsilon**4)","14623":"f_3**2/(2160*epsilon) - 197*f_3/(25920*epsilon) + 43*f_5/(2592*epsilon) - pi**6/(163296*epsilon) - 737/(311040*epsilon) + pi**4/(259200*epsilon) + f_3/(360*epsilon**2) - f_5/(216*epsilon**2) + 19/(2592*epsilon**2) - 1/(180*epsilon**3)","14624":"-401*f_3/(3732480*epsilon) - f_5/(12960*epsilon) - pi**4/(7464960*epsilon) - 119/(11197440*epsilon) + 7*f_3/(20736*epsilon**2) - 2219/(3732480*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(2880*epsilon**3) + 31/(31104*epsilon**3) - 11/(25920*epsilon**4)","14625":"-1043/(414720*epsilon) + 2209/(311040*epsilon**2) - 5809/(622080*epsilon**3) + 11/(1620*epsilon**4) - 1/(288*epsilon**5)","14626":"193*f_3/(311040*epsilon) + f_5/(540*epsilon) - 47*pi**4/(3110400*epsilon) - 259/(933120*epsilon) + 89*f_3/(12960*epsilon**2) - 77/(38880*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","14627":"443*f_3/(622080*epsilon) - 11*f_5/(17280*epsilon) + 11*pi**4/(6220800*epsilon) + 4573/(7464960*epsilon) - 77*f_3/(25920*epsilon**2) + pi**4/(259200*epsilon**2) + 41/(19440*epsilon**2) + f_3/(360*epsilon**3) - 7/(1440*epsilon**3) + 1/(480*epsilon**4)","14628":"25*f_3/(288*epsilon) + f_5/(16*epsilon) - 49*f_7/(320*epsilon) - 113/(4320*epsilon) + pi**4/(14400*epsilon) - f_3/(30*epsilon**2) + 1/(90*epsilon**2)","14629":"-2443*f_3/(1866240*epsilon) + f_5/(6480*epsilon) - 83*pi**4/(18662400*epsilon) + 2009/(559872*epsilon) + 37*f_3/(25920*epsilon**2) - 3391/(933120*epsilon**2) + pi**4/(388800*epsilon**2) - f_3/(2160*epsilon**3) + 43/(25920*epsilon**3) - 1/(3240*epsilon**4)","14630":"-f_3**2/(2160*epsilon) - f_3/(4320*epsilon) + 5*f_5/(288*epsilon) - 61/(2592*epsilon) - pi**4/(129600*epsilon) + pi**6/(163296*epsilon) + f_3/(270*epsilon**2) - f_5/(54*epsilon**2) + 137/(6480*epsilon**2) - 1/(180*epsilon**3)","14631":"f_3**2/(240*epsilon) - 83*f_3/(5760*epsilon) + pi**4/(172800*epsilon) + 629/(51840*epsilon) + f_3/(90*epsilon**2) - 1/(72*epsilon**2) + 1/(180*epsilon**3)","14632":"f_3**2/(120*epsilon) - 217*f_3/(5760*epsilon) - pi**4/(34560*epsilon) + 7493/(207360*epsilon) + f_3/(36*epsilon**2) - 43/(1440*epsilon**2) + 1/(180*epsilon**3)","14633":"25*f_3/(144*epsilon) + f_5/(8*epsilon) - 49*f_7/(160*epsilon) - 89/(2160*epsilon) + pi**4/(7200*epsilon) - f_3/(15*epsilon**2) + 1/(45*epsilon**2)","14634":"5201/(403107840*epsilon) - 829/(67184640*epsilon**2) - 187/(2799360*epsilon**3) + 1/(5184*epsilon**4) - 1/(7776*epsilon**5)","14635":"f_3/(62208*epsilon) - 539/(67184640*epsilon) - f_3/(20736*epsilon**2) + 319/(44789760*epsilon**2) + 29/(3732480*epsilon**3) + 11/(62208*epsilon**4) - 1/(5184*epsilon**5)","14636":"f_3/(17280*epsilon) - pi**4/(3110400*epsilon) - 743/(201553920*epsilon) - f_3/(25920*epsilon**2) - 61/(6718464*epsilon**2) - 91/(1399680*epsilon**3) + 17/(77760*epsilon**4) - 1/(6480*epsilon**5)","14637":"49*f_3/(622080*epsilon) - pi**4/(6220800*epsilon) + 11621/(201553920*epsilon) - f_3/(51840*epsilon**2) + 5071/(67184640*epsilon**2) - 223/(699840*epsilon**3) + 19/(51840*epsilon**4) - 1/(6480*epsilon**5)","14638":"f_3/(17280*epsilon) - pi**4/(3110400*epsilon) - 743/(201553920*epsilon) - f_3/(25920*epsilon**2) - 61/(6718464*epsilon**2) - 91/(1399680*epsilon**3) + 17/(77760*epsilon**4) - 1/(6480*epsilon**5)","14639":"49*f_3/(622080*epsilon) - pi**4/(6220800*epsilon) + 11621/(201553920*epsilon) - f_3/(51840*epsilon**2) + 5071/(67184640*epsilon**2) - 223/(699840*epsilon**3) + 19/(51840*epsilon**4) - 1/(6480*epsilon**5)","14640":"-f_3/(77760*epsilon) - 3293/(16796160*epsilon) + 1769/(5598720*epsilon**2) - 233/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","14641":"-f_3/(31104*epsilon) - 13/(314928*epsilon) + f_3/(10368*epsilon**2) + 9457/(67184640*epsilon**2) - 1901/(5598720*epsilon**3) + 11/(31104*epsilon**4) - 1/(7776*epsilon**5)","14642":"1999/(50388480*epsilon) + 7381/(33592320*epsilon**2) - 1181/(2239488*epsilon**3) + 1/(2880*epsilon**4) - 7/(77760*epsilon**5)","14643":"-f_3/(207360*epsilon) - pi**4/(2073600*epsilon) + 73/(1399680*epsilon) - f_3/(17280*epsilon**2) + 1151/(7464960*epsilon**2) + 11/(373248*epsilon**3) - 71/(155520*epsilon**4) + 1/(3240*epsilon**5)","14644":"6869/(134369280*epsilon) + 469/(2799360*epsilon**2) + 77/(622080*epsilon**3) - 77/(77760*epsilon**4) + 1/(1440*epsilon**5)","14645":"-29213/(403107840*epsilon) + 1351/(4199040*epsilon**2) - 3269/(5598720*epsilon**3) + 5/(11664*epsilon**4) - 1/(7776*epsilon**5)","14646":"27677/(403107840*epsilon) - 209/(8398080*epsilon**2) - 3997/(11197440*epsilon**3) + 11/(23328*epsilon**4) - 1/(5184*epsilon**5)","14647":"31*f_3/(207360*epsilon) - 16271/(134369280*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 2059/(22394880*epsilon**2) + 1769/(3732480*epsilon**3) - 199/(155520*epsilon**4) + 23/(25920*epsilon**5)","14648":"-f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 23/(233280*epsilon) + f_3/(2880*epsilon**2) - 41/(1244160*epsilon**2) - 131/(933120*epsilon**3) - 91/(77760*epsilon**4) + 1/(720*epsilon**5)","14649":"f_3/(7680*epsilon) + 889/(67184640*epsilon) + pi**4/(2073600*epsilon) - f_3/(4320*epsilon**2) - 5/(279936*epsilon**2) + 47/(124416*epsilon**3) - 7/(6480*epsilon**4) + 11/(12960*epsilon**5)","14650":"-109661/(806215680*epsilon) + 4525/(26873856*epsilon**2) - 257/(2239488*epsilon**3) + 17/(311040*epsilon**4) - 1/(77760*epsilon**5)","14651":"-59*f_3/(622080*epsilon) - 42107/(403107840*epsilon) - pi**4/(6220800*epsilon) + f_3/(12960*epsilon**2) + 12113/(67184640*epsilon**2) - 1069/(5598720*epsilon**3) + 17/(155520*epsilon**4) - 1/(38880*epsilon**5)","14652":"8633/(403107840*epsilon) - 697/(16796160*epsilon**2) - 3853/(11197440*epsilon**3) + 11/(23328*epsilon**4) - 1/(5184*epsilon**5)","14653":"-20627/(403107840*epsilon) + 5323/(16796160*epsilon**2) - 3269/(5598720*epsilon**3) + 5/(11664*epsilon**4) - 1/(7776*epsilon**5)","14654":"-f_3/(103680*epsilon) - pi**4/(1036800*epsilon) - 707/(26873856*epsilon) + f_3/(5760*epsilon**2) - 133/(22394880*epsilon**2) + 509/(1244160*epsilon**3) - 187/(155520*epsilon**4) + 7/(8640*epsilon**5)","14655":"31*f_3/(207360*epsilon) - 3481/(26873856*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 347/(4478976*epsilon**2) + 1769/(3732480*epsilon**3) - 199/(155520*epsilon**4) + 23/(25920*epsilon**5)","14656":"-19627/(134369280*epsilon) - 1709/(4478976*epsilon**2) + 3943/(3732480*epsilon**3) - 179/(155520*epsilon**4) + 13/(25920*epsilon**5)","14657":"17/(67184640*epsilon) - 4613/(5598720*epsilon**2) + 2869/(1866240*epsilon**3) - 49/(38880*epsilon**4) + 7/(12960*epsilon**5)","14658":"f_3/(2880*epsilon) - 11*pi**4/(1555200*epsilon) + 2839/(7464960*epsilon) - 11*f_3/(5760*epsilon**2) + 449/(1244160*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 67/(17280*epsilon**3) + 29/(8640*epsilon**4)","14659":"-13891/(22394880*epsilon) + 24071/(11197440*epsilon**2) - 10091/(5598720*epsilon**3) + 11/(15552*epsilon**4) - 1/(7776*epsilon**5)","14660":"-43/(14929920*epsilon) - 397/(622080*epsilon**2) + 23/(155520*epsilon**3) + 19/(6480*epsilon**4) - 1/(432*epsilon**5)","14661":"7*f_3/(11520*epsilon) - 4889/(3359232*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 1987/(1244160*epsilon**2) + 437/(186624*epsilon**3) - 89/(25920*epsilon**4) + 1/(720*epsilon**5)","14662":"12467/(67184640*epsilon) - 3113/(2799360*epsilon**2) + 959/(466560*epsilon**3) - 1/(810*epsilon**4) + 1/(3240*epsilon**5)","14663":"-1303*f_3/(311040*epsilon) - 17*f_5/(17280*epsilon) - 13*pi**4/(3110400*epsilon) + 1019/(186624*epsilon) + 17*f_3/(4320*epsilon**2) - 41/(12960*epsilon**2) - pi**4/(86400*epsilon**2) - f_3/(720*epsilon**3) + 1/(2160*epsilon**3)","14664":"-11*f_3/(1920*epsilon) + 19*f_5/(2880*epsilon) - 953/(622080*epsilon) - pi**4/(172800*epsilon) + 41*f_3/(2160*epsilon**2) - 377/(20736*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(40*epsilon**3) + 329/(8640*epsilon**3) - 11/(720*epsilon**4)","14665":"40697/(3732480*epsilon) - 6503/(311040*epsilon**2) + 677/(25920*epsilon**3) - 7/(432*epsilon**4) + 1/(90*epsilon**5)","14666":"f_3/(1152*epsilon) + f_5/(180*epsilon) - 13/(1920*epsilon) + pi**4/(34560*epsilon) - 7*f_3/(432*epsilon**2) - pi**4/(43200*epsilon**2) + 19/(1296*epsilon**2) + f_3/(40*epsilon**3) - 1/(120*epsilon**3)","14667":"f_3**2/(90*epsilon) - 431*f_3/(2160*epsilon) + 19*f_5/(108*epsilon) - 7*pi**4/(21600*epsilon) + pi**6/(13608*epsilon) + 7*f_3/(45*epsilon**2) - 2*f_5/(9*epsilon**2)","14668":"-373/(80621568*epsilon) - 2171/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1/(6480*epsilon**4) - 1/(9720*epsilon**5)","14669":"f_3/(1244160*epsilon) - 2341/(100776960*epsilon) + pi**4/(4147200*epsilon) - f_3/(51840*epsilon**2) - 1019/(33592320*epsilon**2) - 29/(2239488*epsilon**3) + 7/(51840*epsilon**4) - 7/(77760*epsilon**5)","14670":"-41/(100776960*epsilon) - 2333/(67184640*epsilon**2) - 133/(5598720*epsilon**3) + 1/(6480*epsilon**4) - 1/(9720*epsilon**5)","14671":"-347/(67184640*epsilon) - 6823/(806215680*epsilon**2) + 1/(46656*epsilon**3) - 121/(5598720*epsilon**4) + 1/(116640*epsilon**5)","14672":"-17*f_3/(1244160*epsilon) - 4357/(537477120*epsilon) + pi**4/(3110400*epsilon) - f_3/(103680*epsilon**2) - 103/(5598720*epsilon**2) - 1/(933120*epsilon**3) + 1/(17280*epsilon**4) - 1/(25920*epsilon**5)","14673":"37*f_3/(1244160*epsilon) - 193/(53747712*epsilon) + pi**4/(12441600*epsilon) - f_3/(25920*epsilon**2) + 13/(4478976*epsilon**2) - 209/(3732480*epsilon**3) + 1/(5760*epsilon**4) - 1/(8640*epsilon**5)","14674":"f_3/(27648*epsilon) - 2153/(134369280*epsilon) + pi**4/(12441600*epsilon) + f_3/(103680*epsilon**2) + 9617/(134369280*epsilon**2) - 1061/(5598720*epsilon**3) + 149/(933120*epsilon**4) - 1/(19440*epsilon**5)","14675":"f_3/(25920*epsilon) + 587/(8398080*epsilon) + 779/(2239488*epsilon**2) - 31/(186624*epsilon**3) - 29/(38880*epsilon**4) + 1/(1620*epsilon**5)","14676":"f_3/(38880*epsilon) - 17141/(67184640*epsilon) + 1877/(5598720*epsilon**2) - 233/(622080*epsilon**3) + 1/(3888*epsilon**4) - 1/(12960*epsilon**5)","14677":"f_3/(17280*epsilon) - 955/(13436928*epsilon) + pi**4/(518400*epsilon) - f_3/(2880*epsilon**2) - 85/(2239488*epsilon**2) + 373/(933120*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","14678":"-f_3/(12960*epsilon) + 2257/(67184640*epsilon) - 713/(2799360*epsilon**2) + 2737/(3732480*epsilon**3) - 13/(19440*epsilon**4) + 7/(25920*epsilon**5)","14679":"f_3/(17280*epsilon) - pi**4/(3110400*epsilon) - 521/(50388480*epsilon) - f_3/(25920*epsilon**2) + 469/(33592320*epsilon**2) - 59/(699840*epsilon**3) + 17/(77760*epsilon**4) - 1/(6480*epsilon**5)","14680":"-77/(699840*epsilon) - 469/(7464960*epsilon**2) + 251/(622080*epsilon**3) - 1/(1920*epsilon**4) + 1/(4320*epsilon**5)","14681":"7*f_3/(23040*epsilon) - 4613/(14929920*epsilon) - pi**4/(2073600*epsilon) - f_3/(17280*epsilon**2) + 67/(2488320*epsilon**2) + 301/(622080*epsilon**3) - 29/(51840*epsilon**4) + 1/(4320*epsilon**5)","14682":"f_3/(20736*epsilon) - 3569/(67184640*epsilon) + pi**4/(1036800*epsilon) - f_3/(5760*epsilon**2) - 47/(11197440*epsilon**2) + 319/(933120*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","14683":"-5311/(100776960*epsilon) + 23677/(134369280*epsilon**2) - 2441/(11197440*epsilon**3) + 11/(62208*epsilon**4) - 1/(15552*epsilon**5)","14684":"39991/(403107840*epsilon) + 6229/(67184640*epsilon**2) - 503/(1244160*epsilon**3) + 169/(466560*epsilon**4) - 1/(8640*epsilon**5)","14685":"-31*f_3/(155520*epsilon) + pi**4/(3110400*epsilon) + 118163/(403107840*epsilon) + f_3/(25920*epsilon**2) - 1759/(67184640*epsilon**2) - 649/(1866240*epsilon**3) + 131/(466560*epsilon**4) - 1/(12960*epsilon**5)","14686":"17*f_3/(20736*epsilon) + pi**4/(1036800*epsilon) + 407/(1866240*epsilon) - f_3/(960*epsilon**2) + 1103/(933120*epsilon**2) - 1273/(622080*epsilon**3) + 17/(6480*epsilon**4) - 7/(4320*epsilon**5)","14687":"-5*f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 2101/(6718464*epsilon) - f_3/(8640*epsilon**2) + 37/(414720*epsilon**2) + 43/(51840*epsilon**3) - 7/(5184*epsilon**4) + 1/(1620*epsilon**5)","14688":"37*f_3/(103680*epsilon) - 3103/(1866240*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) - 319/(933120*epsilon**2) - 409/(622080*epsilon**3) + 17/(6480*epsilon**4) - 7/(4320*epsilon**5)","14689":"2807*f_3/(311040*epsilon) + 11*f_5/(2880*epsilon) - 1019/(69120*epsilon) - 11*pi**4/(1036800*epsilon) - 13*f_3/(1620*epsilon**2) + pi**4/(64800*epsilon**2) + 517/(38880*epsilon**2) + f_3/(540*epsilon**3) - 29/(6480*epsilon**3) + 1/(1080*epsilon**4)","14690":"-7*f_3/(103680*epsilon) - 1903/(1866240*epsilon) + pi**4/(115200*epsilon) - f_3/(8640*epsilon**2) - 1021/(933120*epsilon**2) + 23/(622080*epsilon**3) + 17/(6480*epsilon**4) - 7/(4320*epsilon**5)","14691":"127*f_3/(103680*epsilon) - 43*f_5/(8640*epsilon) - 23*pi**4/(3110400*epsilon) + 3673/(933120*epsilon) - 133*f_3/(25920*epsilon**2) + pi**4/(259200*epsilon**2) + 2077/(622080*epsilon**2) + 11*f_3/(2160*epsilon**3) - 61/(8640*epsilon**3) + 11/(4320*epsilon**4)","14692":"-13*f_3/(20736*epsilon) + pi**4/(518400*epsilon) + 54599/(22394880*epsilon) + f_3/(4320*epsilon**2) - 1457/(1244160*epsilon**2) - 35/(13824*epsilon**3) + 1/(192*epsilon**4) - 13/(4320*epsilon**5)","14693":"-f_3/(2560*epsilon) - 4241/(8957952*epsilon) - pi**4/(6220800*epsilon) + f_3/(5760*epsilon**2) + 43771/(67184640*epsilon**2) - 2449/(5598720*epsilon**3) + 73/(466560*epsilon**4) - 1/(38880*epsilon**5)","14694":"779*f_3/(1244160*epsilon) - 7*f_5/(34560*epsilon) - pi**4/(276480*epsilon) - 1343/(4976640*epsilon) - 5*f_3/(5184*epsilon**2) + pi**4/(259200*epsilon**2) + 493/(414720*epsilon**2) + f_3/(2160*epsilon**3) - 209/(103680*epsilon**3) + 1/(960*epsilon**4)","14695":"6659/(67184640*epsilon) - 6409/(11197440*epsilon**2) + 331/(233280*epsilon**3) - 13/(7776*epsilon**4) + 1/(1296*epsilon**5)","14696":"-197*f_3/(311040*epsilon) - f_5/(960*epsilon) - 11*pi**4/(3110400*epsilon) + 20983/(7464960*epsilon) - 11*f_3/(4320*epsilon**2) - 19/(124416*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(720*epsilon**3) - 19/(5760*epsilon**3) + 7/(4320*epsilon**4)","14697":"-619*f_3/(155520*epsilon) - 7*f_5/(8640*epsilon) - 13*pi**4/(1555200*epsilon) + 113/(23328*epsilon) + 17*f_3/(2160*epsilon**2) - 23/(6480*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","14698":"-169*f_3/(155520*epsilon) + f_5/(1080*epsilon) - 449/(466560*epsilon) - 13*pi**4/(1555200*epsilon) + 17*f_3/(2160*epsilon**2) - pi**4/(43200*epsilon**2) - 7/(12960*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","14699":"-113*f_3/(31104*epsilon) - f_5/(720*epsilon) - 13*pi**4/(1555200*epsilon) + 977/(233280*epsilon) + 17*f_3/(2160*epsilon**2) - 43/(12960*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","14700":"109*f_3/(103680*epsilon) - 1067/(559872*epsilon) + pi**4/(1036800*epsilon) - f_3/(960*epsilon**2) + 1403/(248832*epsilon**2) - 1391/(311040*epsilon**3) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","14701":"49*f_3/(25920*epsilon) - f_5/(864*epsilon) - pi**4/(62208*epsilon) + 53/(38880*epsilon) - f_3/(192*epsilon**2) + pi**4/(51840*epsilon**2) + 35/(15552*epsilon**2) + f_3/(432*epsilon**3) - 19/(4320*epsilon**3) + 1/(540*epsilon**4)","14702":"-13*f_3/(8640*epsilon) + pi**4/(172800*epsilon) + 44819/(22394880*epsilon) + f_3/(1440*epsilon**2) - 9131/(3732480*epsilon**2) - 487/(311040*epsilon**3) + 79/(25920*epsilon**4) - 1/(720*epsilon**5)","14703":"37*f_3/(51840*epsilon) - 6049/(268738560*epsilon) + pi**4/(2073600*epsilon) - f_3/(1920*epsilon**2) - 7631/(11197440*epsilon**2) + 37/(46656*epsilon**3) - 29/(77760*epsilon**4) + 1/(12960*epsilon**5)","14704":"-f_3/(768*epsilon) - 199/(233280*epsilon) + pi**4/(115200*epsilon) - f_3/(1440*epsilon**2) - 125/(93312*epsilon**2) + 599/(311040*epsilon**3) + 41/(12960*epsilon**4) - 7/(2160*epsilon**5)","14705":"-49*f_3/(51840*epsilon) + pi**4/(1036800*epsilon) + 25939/(22394880*epsilon) + f_3/(1440*epsilon**2) - 6113/(1866240*epsilon**2) + 151/(103680*epsilon**3) + 1/(216*epsilon**4) - 1/(240*epsilon**5)","14706":"-f_3/(5184*epsilon) - 407/(746496*epsilon) + pi**4/(1036800*epsilon) - f_3/(960*epsilon**2) + 37/(14580*epsilon**2) - 77/(12960*epsilon**3) + 1/(216*epsilon**4) - 1/(540*epsilon**5)","14707":"-f_3/(10368*epsilon) + 1/(174960*epsilon) + f_3/(3456*epsilon**2) + 1/(1492992*epsilon**2) + 1243/(1866240*epsilon**3) - 53/(31104*epsilon**4) + 1/(864*epsilon**5)","14708":"7*f_3/(207360*epsilon) - pi**4/(691200*epsilon) + 1967/(11197440*epsilon) + f_3/(8640*epsilon**2) + 341/(1244160*epsilon**2) - 323/(1866240*epsilon**3) - 13/(19440*epsilon**4) + 7/(12960*epsilon**5)","14709":"-f_3/(12960*epsilon) + 5867/(33592320*epsilon) - 113/(699840*epsilon**2) + 461/(746496*epsilon**3) - 13/(19440*epsilon**4) + 7/(25920*epsilon**5)","14710":"-623*f_3/(103680*epsilon) - f_5/(360*epsilon) + 11*pi**4/(1036800*epsilon) + 3679/(311040*epsilon) + f_3/(90*epsilon**2) - 1763/(103680*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 11/(960*epsilon**3) - 1/(144*epsilon**4)","14711":"f_3/(576*epsilon) - 1907/(746496*epsilon) - f_3/(192*epsilon**2) + 1187/(138240*epsilon**2) - 1421/(155520*epsilon**3) + 47/(5184*epsilon**4) - 1/(216*epsilon**5)","14712":"11*f_3/(1080*epsilon) - f_5/(144*epsilon) - pi**4/(43200*epsilon) - 757/(373248*epsilon) - f_3/(160*epsilon**2) + 1177/(124416*epsilon**2) - 473/(51840*epsilon**3) - 43/(4320*epsilon**4) + 1/(90*epsilon**5)","14713":"-f_3**2/(180*epsilon) - 311*f_3/(2160*epsilon) + 29*f_5/(216*epsilon) - 7*pi**4/(21600*epsilon) + pi**6/(13608*epsilon) + 7*f_3/(45*epsilon**2) - 2*f_5/(9*epsilon**2)","14714":"-f_3**2/(36*epsilon) + 137*f_3/(540*epsilon) - 25*f_5/(108*epsilon) - pi**6/(13608*epsilon) + pi**4/(2160*epsilon) - 2*f_3/(9*epsilon**2) + 2*f_5/(9*epsilon**2)","14715":"f_3**2/(90*epsilon) - 311*f_3/(2160*epsilon) + 13*f_5/(108*epsilon) - 7*pi**4/(21600*epsilon) + pi**6/(13608*epsilon) + 7*f_3/(45*epsilon**2) - 2*f_5/(9*epsilon**2)","14716":"-5*f_3/(5184*epsilon) + 59*f_5/(1440*epsilon) - 835/(15552*epsilon) + 23*pi**4/(259200*epsilon) - 13*f_3/(540*epsilon**2) - pi**4/(5400*epsilon**2) + 79/(1620*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","14717":"809*f_3/(51840*epsilon) + f_5/(160*epsilon) - 11281/(414720*epsilon) + 23*pi**4/(518400*epsilon) + f_3/(240*epsilon**2) - pi**4/(14400*epsilon**2) + 307/(20736*epsilon**2) - f_3/(120*epsilon**3) + 139/(8640*epsilon**3) - 7/(720*epsilon**4)","14718":"-47*f_3/(25920*epsilon) + 41*f_5/(720*epsilon) - 1033/(19440*epsilon) + pi**4/(259200*epsilon) - f_3/(40*epsilon**2) + pi**4/(7200*epsilon**2) + 5/(144*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","14719":"-209*f_3/(25920*epsilon) + 47*f_5/(1440*epsilon) - 1837/(77760*epsilon) + pi**4/(259200*epsilon) - f_3/(40*epsilon**2) + pi**4/(7200*epsilon**2) + 7/(360*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","14720":"91*f_3/(8640*epsilon) - 19673/(1866240*epsilon) - pi**4/(34560*epsilon) - 5*f_3/(288*epsilon**2) + 685/(31104*epsilon**2) - 47/(12960*epsilon**3) - 19/(1080*epsilon**4) + 1/(90*epsilon**5)","14721":"53*f_3/(3456*epsilon) - 4969/(233280*epsilon) + pi**4/(19200*epsilon) - 31*f_3/(1440*epsilon**2) + 12971/(622080*epsilon**2) + 11/(10368*epsilon**3) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","14722":"79*f_3/(17280*epsilon) - 38233/(3732480*epsilon) - f_3/(144*epsilon**2) + 583/(124416*epsilon**2) + 107/(10368*epsilon**3) - 23/(864*epsilon**4) + 7/(360*epsilon**5)","14723":"-119*f_3/(17280*epsilon) - 17*pi**4/(172800*epsilon) + 21901/(1244160*epsilon) + f_3/(480*epsilon**2) + 937/(207360*epsilon**2) - 67/(17280*epsilon**3) - 17/(1440*epsilon**4) + 1/(120*epsilon**5)","14724":"-f_3/(240*epsilon) + pi**4/(172800*epsilon) + 102019/(22394880*epsilon) + f_3/(240*epsilon**2) - 1147/(233280*epsilon**2) + 29/(155520*epsilon**3) + 7/(3240*epsilon**4) - 1/(1080*epsilon**5)","14725":"-73*f_3/(17280*epsilon) + 7*pi**4/(518400*epsilon) + 3163/(1399680*epsilon) + f_3/(2160*epsilon**2) + 2357/(933120*epsilon**2) - 137/(31104*epsilon**3) + 1/(324*epsilon**4) - 1/(1080*epsilon**5)","14726":"-f_3/(8640*epsilon) - 1421/(933120*epsilon) - pi**4/(103680*epsilon) + f_3/(864*epsilon**2) - 1093/(622080*epsilon**2) - 43/(10368*epsilon**3) + 29/(4320*epsilon**4) - 1/(360*epsilon**5)","14727":"-229*f_3/(17280*epsilon) - pi**4/(518400*epsilon) + 4969/(349920*epsilon) + 17*f_3/(2160*epsilon**2) - 7507/(933120*epsilon**2) - 253/(155520*epsilon**3) + 1/(324*epsilon**4) - 1/(1080*epsilon**5)","14728":"-11*f_3/(1080*epsilon) - 11*pi**4/(172800*epsilon) + 31501/(1866240*epsilon) + 13*f_3/(480*epsilon**2) - 3631/(155520*epsilon**2) + 223/(12960*epsilon**3) - 19/(1080*epsilon**4) + 1/(90*epsilon**5)","14729":"37*f_3/(2880*epsilon) + f_5/(90*epsilon) - 53/(2160*epsilon) + pi**4/(17280*epsilon) - 7*f_3/(216*epsilon**2) - pi**4/(21600*epsilon**2) + 217/(6480*epsilon**2) + f_3/(20*epsilon**3) - 1/(60*epsilon**3)","14730":"f_3/(11520*epsilon) - 5021/(7464960*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) + 917/(746496*epsilon**2) - 83/(20736*epsilon**3) + 23/(5184*epsilon**4) - 1/(540*epsilon**5)","14731":"f_3/(2160*epsilon) - 359/(69120*epsilon) - pi**4/(86400*epsilon) + f_3/(480*epsilon**2) + 16937/(1866240*epsilon**2) - 229/(31104*epsilon**3) + 47/(12960*epsilon**4) - 1/(1080*epsilon**5)","14732":"-5*f_3/(10368*epsilon) + 5231/(67184640*epsilon) + pi**4/(518400*epsilon) + f_3/(4320*epsilon**2) - 1537/(5598720*epsilon**2) + 59/(51840*epsilon**3) - 23/(12960*epsilon**4) + 1/(1080*epsilon**5)","14733":"77*f_3/(1920*epsilon) - f_5/(144*epsilon) - 40729/(933120*epsilon) + pi**4/(34560*epsilon) - 11*f_3/(288*epsilon**2) + 23339/(622080*epsilon**2) - 161/(51840*epsilon**3) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","14734":"-f_3/(432*epsilon) + 407/(622080*epsilon) + f_3/(144*epsilon**2) - 427/(311040*epsilon**2) - 1241/(155520*epsilon**3) + 7/(648*epsilon**4) - 1/(216*epsilon**5)","14735":"-f_3/(384*epsilon) - 833/(622080*epsilon) - pi**4/(172800*epsilon) + f_3/(360*epsilon**2) + 11861/(1866240*epsilon**2) - 1037/(155520*epsilon**3) + 47/(12960*epsilon**4) - 1/(1080*epsilon**5)","14736":"5*f_3/(864*epsilon) - 35503/(3732480*epsilon) - pi**4/(86400*epsilon) - f_3/(120*epsilon**2) + 3191/(155520*epsilon**2) - 173/(12960*epsilon**3) - 7/(270*epsilon**4) + 1/(36*epsilon**5)","14737":"167*f_3/(5184*epsilon) + 19*f_5/(480*epsilon) - 5689/(77760*epsilon) + pi**4/(259200*epsilon) - f_3/(40*epsilon**2) + pi**4/(7200*epsilon**2) + 1/(24*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","14738":"-371*f_3/(25920*epsilon) + f_5/(45*epsilon) - 329/(38880*epsilon) + pi**4/(259200*epsilon) - f_3/(40*epsilon**2) + 1/(80*epsilon**2) + pi**4/(7200*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","14739":"119*f_3/(17280*epsilon) - 7*pi**4/(172800*epsilon) - 859/(248832*epsilon) + f_3/(480*epsilon**2) + 937/(207360*epsilon**2) + 1/(3456*epsilon**3) - 17/(1440*epsilon**4) + 1/(120*epsilon**5)","14740":"-59*f_3/(3456*epsilon) - 7*pi**4/(172800*epsilon) + 395/(23328*epsilon) + 11*f_3/(480*epsilon**2) - 20437/(622080*epsilon**2) + 919/(51840*epsilon**3) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","14741":"-5*f_3/(1728*epsilon) - pi**4/(21600*epsilon) + 3/(1280*epsilon) + f_3/(120*epsilon**2) - 23/(34560*epsilon**2) + 1/(576*epsilon**3) - 1/(48*epsilon**4) + 1/(60*epsilon**5)","14742":"f_3/(1280*epsilon) + pi**4/(345600*epsilon) + 21329/(11197440*epsilon) - f_3/(720*epsilon**2) - 1991/(1866240*epsilon**2) - 199/(62208*epsilon**3) + 91/(12960*epsilon**4) - 1/(240*epsilon**5)","14743":"-611*f_3/(51840*epsilon) + f_5/(2880*epsilon) - 7*pi**4/(103680*epsilon) + 3139/(155520*epsilon) + 5*f_3/(216*epsilon**2) - 43/(1080*epsilon**2) + pi**4/(10800*epsilon**2) - f_3/(60*epsilon**3) + 107/(4320*epsilon**3) - 1/(180*epsilon**4)","14744":"937*f_3/(311040*epsilon) + 7*f_5/(8640*epsilon) - 25033/(7464960*epsilon) - 43*pi**4/(3110400*epsilon) - 43*f_3/(25920*epsilon**2) + pi**4/(259200*epsilon**2) + 2879/(622080*epsilon**2) + f_3/(2160*epsilon**3) - 31/(6480*epsilon**3) + 11/(4320*epsilon**4)","14745":"f_3**2/(180*epsilon) + 31*f_3/(720*epsilon) - 35*f_5/(216*epsilon) - pi**6/(13608*epsilon) + pi**4/(7200*epsilon) + 835/(5184*epsilon) - f_3/(15*epsilon**2) + 2*f_5/(9*epsilon**2) - 79/(540*epsilon**2) + 1/(30*epsilon**3)","14746":"289*f_3/(622080*epsilon) - f_5/(2160*epsilon) - 1663/(746496*epsilon) + 43*pi**4/(6220800*epsilon) - 11*f_3/(4320*epsilon**2) - pi**4/(129600*epsilon**2) + 427/(77760*epsilon**2) + f_3/(720*epsilon**3) - 11/(2880*epsilon**3) + 1/(1080*epsilon**4)","14747":"103*f_3/(17280*epsilon) - 97351/(22394880*epsilon) - pi**4/(57600*epsilon) - f_3/(480*epsilon**2) + 16553/(1866240*epsilon**2) - 553/(77760*epsilon**3) + 59/(12960*epsilon**4) - 1/(540*epsilon**5)","14748":"11*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 80021/(67184640*epsilon) - f_3/(8640*epsilon**2) - 31051/(11197440*epsilon**2) + 517/(155520*epsilon**3) - 169/(77760*epsilon**4) + 1/(1620*epsilon**5)","14749":"11*f_3/(6480*epsilon) - pi**4/(1036800*epsilon) + 2527/(14929920*epsilon) - f_3/(1440*epsilon**2) - 4043/(2799360*epsilon**2) + 1379/(933120*epsilon**3) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","14750":"-181*f_3/(12960*epsilon) - pi**4/(86400*epsilon) + 809/(46080*epsilon) + 77*f_3/(2160*epsilon**2) - 1373/(34560*epsilon**2) - f_3/(36*epsilon**3) + 31/(960*epsilon**3) - 7/(720*epsilon**4)","14751":"f_3/(72*epsilon) - f_5/(144*epsilon) - 15011/(1866240*epsilon) + pi**4/(34560*epsilon) - 5*f_3/(288*epsilon**2) + 2993/(155520*epsilon**2) + 7/(12960*epsilon**3) - 19/(1080*epsilon**4) + 1/(90*epsilon**5)","14752":"-251*f_3/(17280*epsilon) - 23*pi**4/(172800*epsilon) + 29291/(933120*epsilon) + 19*f_3/(480*epsilon**2) - 20437/(622080*epsilon**2) + 703/(51840*epsilon**3) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","14753":"53*f_3/(622080*epsilon) - 9247/(201553920*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 13613/(67184640*epsilon**2) - 23/(51840*epsilon**3) + 67/(155520*epsilon**4) - 1/(6480*epsilon**5)","14754":"77*f_3/(12960*epsilon) + f_5/(2160*epsilon) - 10043/(746496*epsilon) + 11*pi**4/(259200*epsilon) - 77*f_3/(6480*epsilon**2) - pi**4/(32400*epsilon**2) + 191/(10368*epsilon**2) + f_3/(180*epsilon**3) - 25/(2592*epsilon**3) + 1/(540*epsilon**4)","14755":"f_3**2/(90*epsilon) - 193*f_3/(1080*epsilon) + 67*f_5/(432*epsilon) - 7*pi**4/(21600*epsilon) + pi**6/(13608*epsilon) + 7*f_3/(45*epsilon**2) - 2*f_5/(9*epsilon**2)","14756":"-f_3**2/(180*epsilon) + 61*f_3/(540*epsilon) - 47*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) - f_3/(9*epsilon**2) + f_5/(9*epsilon**2)","14757":"f_3**2/(90*epsilon) - 431*f_3/(2160*epsilon) + 19*f_5/(108*epsilon) - 7*pi**4/(21600*epsilon) + pi**6/(13608*epsilon) + 7*f_3/(45*epsilon**2) - 2*f_5/(9*epsilon**2)","14758":"-127*f_3/(10368*epsilon) - 13*f_5/(1440*epsilon) + 29*pi**4/(518400*epsilon) + 6047/(311040*epsilon) + f_3/(30*epsilon**2) - 193/(6480*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 7/(360*epsilon**3) - 1/(180*epsilon**4)","14759":"-203*f_3/(25920*epsilon) + 2*f_5/(45*epsilon) - 14273/(311040*epsilon) + 7*pi**4/(51840*epsilon) + f_3/(36*epsilon**2) - pi**4/(5400*epsilon**2) + 19/(6480*epsilon**2) - f_3/(45*epsilon**3) + 1/(36*epsilon**3) - 1/(90*epsilon**4)","14760":"13*f_3/(5184*epsilon) + 3*f_5/(80*epsilon) - 835/(15552*epsilon) + 23*pi**4/(259200*epsilon) - 13*f_3/(540*epsilon**2) - pi**4/(5400*epsilon**2) + 79/(1620*epsilon**2) + f_3/(30*epsilon**3) - 1/(90*epsilon**3)","14761":"-137*f_3/(10368*epsilon) - f_5/(240*epsilon) + pi**4/(103680*epsilon) + 22157/(1244160*epsilon) + f_3/(48*epsilon**2) - 763/(34560*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 13/(960*epsilon**3) - 1/(240*epsilon**4)","14762":"529*f_3/(103680*epsilon) + 7*f_5/(2880*epsilon) - 3167/(248832*epsilon) + 41*pi**4/(1036800*epsilon) + f_3/(240*epsilon**2) - pi**4/(21600*epsilon**2) + 49/(11520*epsilon**2) - f_3/(180*epsilon**3) + 29/(1728*epsilon**3) - 1/(80*epsilon**4)","14763":"-221*f_3/(51840*epsilon) + pi**4/(518400*epsilon) + 7687/(1399680*epsilon) + f_3/(320*epsilon**2) - 10411/(1866240*epsilon**2) + 83/(155520*epsilon**3) + 5/(2592*epsilon**4) - 1/(1080*epsilon**5)","14764":"32983/(67184640*epsilon) - 10003/(5598720*epsilon**2) + 1991/(622080*epsilon**3) - 23/(7776*epsilon**4) + 1/(864*epsilon**5)","14765":"-17*f_3/(20736*epsilon) - 14089/(22394880*epsilon) + 17*pi**4/(1036800*epsilon) - f_3/(2880*epsilon**2) - 4207/(3732480*epsilon**2) + 7/(103680*epsilon**3) + 59/(25920*epsilon**4) - 1/(720*epsilon**5)","14766":"f_3/(103680*epsilon) + pi**4/(259200*epsilon) + 2821/(2239488*epsilon) - f_3/(1440*epsilon**2) - 371/(622080*epsilon**2) - 67/(31104*epsilon**3) + 7/(1440*epsilon**4) - 1/(360*epsilon**5)","14767":"-91*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 16315/(4478976*epsilon) + f_3/(2880*epsilon**2) - 8807/(3732480*epsilon**2) - 119/(62208*epsilon**3) + 79/(25920*epsilon**4) - 1/(720*epsilon**5)","14768":"-13*f_3/(69120*epsilon) - 3689/(33592320*epsilon) - pi**4/(2073600*epsilon) + f_3/(4320*epsilon**2) - 2663/(11197440*epsilon**2) + 1963/(1866240*epsilon**3) - 113/(77760*epsilon**4) + 1/(1440*epsilon**5)","14769":"-367*f_3/(155520*epsilon) - 7*f_5/(8640*epsilon) - 13*pi**4/(1555200*epsilon) + 263/(93312*epsilon) + 17*f_3/(2160*epsilon**2) - 17/(6480*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","14770":"7*f_3/(6480*epsilon) - pi**4/(518400*epsilon) + 91331/(67184640*epsilon) - f_3/(4320*epsilon**2) - 34621/(11197440*epsilon**2) + 109/(34560*epsilon**3) - 139/(77760*epsilon**4) + 1/(2160*epsilon**5)","14771":"17*f_3/(12960*epsilon) - f_5/(432*epsilon) - pi**4/(62208*epsilon) + 937/(311040*epsilon) - f_3/(192*epsilon**2) + 67/(77760*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(432*epsilon**3) - 19/(4320*epsilon**3) + 1/(540*epsilon**4)","14772":"-30271/(22394880*epsilon) + 110513/(67184640*epsilon**2) - 4411/(5598720*epsilon**3) + 19/(93312*epsilon**4) - 1/(38880*epsilon**5)","14773":"31*f_3/(103680*epsilon) - 3391/(7464960*epsilon) + pi**4/(103680*epsilon) - f_3/(576*epsilon**2) + 229/(1244160*epsilon**2) + 19/(207360*epsilon**3) + 43/(8640*epsilon**4) - 7/(1440*epsilon**5)","14774":"-f_3/(10368*epsilon) + 1/(174960*epsilon) + f_3/(3456*epsilon**2) + 1/(1492992*epsilon**2) + 1243/(1866240*epsilon**3) - 53/(31104*epsilon**4) + 1/(864*epsilon**5)","14775":"-19*f_3/(6480*epsilon) + pi**4/(518400*epsilon) + 559/(139968*epsilon) + f_3/(720*epsilon**2) - 7873/(1866240*epsilon**2) + 29/(155520*epsilon**3) + 5/(2592*epsilon**4) - 1/(1080*epsilon**5)","14776":"-28639/(44789760*epsilon) + 5471/(2488320*epsilon**2) - 641/(207360*epsilon**3) + 167/(51840*epsilon**4) - 7/(4320*epsilon**5)","14777":"-59*f_3/(103680*epsilon) + 199/(4478976*epsilon) + 7*pi**4/(1036800*epsilon) - f_3/(2880*epsilon**2) - 751/(3732480*epsilon**2) - 13/(20736*epsilon**3) + 59/(25920*epsilon**4) - 1/(720*epsilon**5)","14778":"-11*f_3/(25920*epsilon) - pi**4/(129600*epsilon) + 4763/(2799360*epsilon) + f_3/(720*epsilon**2) - 4849/(1866240*epsilon**2) - 79/(155520*epsilon**3) + 5/(2592*epsilon**4) - 1/(1080*epsilon**5)","14779":"-f_3/(51840*epsilon) - 107939/(67184640*epsilon) + 2851/(3732480*epsilon**2) + 2887/(1866240*epsilon**3) - 49/(25920*epsilon**4) + 1/(1440*epsilon**5)","14780":"-f_3/(51840*epsilon) - pi**4/(518400*epsilon) + 1633/(5598720*epsilon) + f_3/(2880*epsilon**2) - 4363/(1866240*epsilon**2) - 5/(31104*epsilon**3) + 5/(2592*epsilon**4) - 1/(1080*epsilon**5)","14781":"-109*f_3/(51840*epsilon) - pi**4/(129600*epsilon) + 10577/(2799360*epsilon) + f_3/(320*epsilon**2) - 7387/(1866240*epsilon**2) - 5/(31104*epsilon**3) + 5/(2592*epsilon**4) - 1/(1080*epsilon**5)","14782":"-17*f_3/(51840*epsilon) + f_5/(180*epsilon) - 7*pi**4/(103680*epsilon) + 13/(3888*epsilon) + 5*f_3/(216*epsilon**2) - 17/(540*epsilon**2) + pi**4/(10800*epsilon**2) - f_3/(60*epsilon**3) + 107/(4320*epsilon**3) - 1/(180*epsilon**4)","14783":"13*f_3/(144*epsilon) - 37*f_5/(216*epsilon) + pi**4/(10800*epsilon) + 1567/(25920*epsilon) - 13*f_3/(180*epsilon**2) + 5*f_5/(36*epsilon**2) - 1/(18*epsilon**2) + 1/(60*epsilon**3)","14784":"-139*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 90463/(16796160*epsilon) + f_3/(864*epsilon**2) - 2651/(559872*epsilon**2) + 659/(233280*epsilon**3) - 17/(12960*epsilon**4) + 1/(3240*epsilon**5)","14785":"-101*f_3/(311040*epsilon) - 114223/(40310784*epsilon) - pi**4/(3110400*epsilon) + f_3/(6480*epsilon**2) + 1697/(699840*epsilon**2) - 653/(559872*epsilon**3) + 41/(116640*epsilon**4) - 1/(19440*epsilon**5)","14786":"721*f_3/(155520*epsilon) + 7*f_5/(4320*epsilon) - 3785/(373248*epsilon) - 43*pi**4/(1555200*epsilon) - 43*f_3/(12960*epsilon**2) + pi**4/(129600*epsilon**2) + 119/(9720*epsilon**2) + f_3/(1080*epsilon**3) - 43/(6480*epsilon**3) + 1/(540*epsilon**4)","14787":"109*f_3/(4320*epsilon) - 25*f_5/(432*epsilon) + pi**4/(43200*epsilon) + 541/(17280*epsilon) - f_3/(40*epsilon**2) + 5*f_5/(72*epsilon**2) - 13/(270*epsilon**2) + 1/(40*epsilon**3)","14788":"1741*f_3/(311040*epsilon) - f_5/(4320*epsilon) - 2947/(311040*epsilon) + pi**4/(69120*epsilon) - 53*f_3/(5184*epsilon**2) - pi**4/(259200*epsilon**2) + 4099/(311040*epsilon**2) + f_3/(240*epsilon**3) - 29/(4320*epsilon**3) + 1/(720*epsilon**4)","14789":"1261*f_3/(155520*epsilon) + f_5/(720*epsilon) - 5129/(414720*epsilon) + 7*pi**4/(1555200*epsilon) - 23*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 4481/(311040*epsilon**2) + f_3/(360*epsilon**3) - 11/(1728*epsilon**3) + 1/(720*epsilon**4)","14790":"133*f_3/(103680*epsilon) - 1229/(559872*epsilon) + pi**4/(1036800*epsilon) - f_3/(960*epsilon**2) + 7303/(1244160*epsilon**2) - 1391/(311040*epsilon**3) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","14791":"1009*f_3/(155520*epsilon) + f_5/(4320*epsilon) - 3917/(414720*epsilon) + 7*pi**4/(1555200*epsilon) - 23*f_3/(2160*epsilon**2) + pi**4/(43200*epsilon**2) + 4049/(311040*epsilon**2) + f_3/(360*epsilon**3) - 11/(1728*epsilon**3) + 1/(720*epsilon**4)","14792":"133*f_3/(25920*epsilon) + f_5/(45*epsilon) - 1103/(38880*epsilon) + pi**4/(259200*epsilon) - f_3/(40*epsilon**2) + pi**4/(7200*epsilon**2) + 17/(720*epsilon**2) + f_3/(60*epsilon**3) - 1/(180*epsilon**3)","14793":"f_3**2/(360*epsilon) + 241*f_3/(2160*epsilon) - 65*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) + 113/(4320*epsilon) - f_3/(9*epsilon**2) + f_5/(9*epsilon**2) - 1/(90*epsilon**2)","14794":"f_3**2/(180*epsilon) + 157*f_3/(1080*epsilon) - 41*f_5/(216*epsilon) - pi**6/(13608*epsilon) + 89/(2160*epsilon) + pi**4/(2160*epsilon) - 2*f_3/(9*epsilon**2) + 2*f_5/(9*epsilon**2) - 1/(45*epsilon**2)","14795":"f_3**2/(180*epsilon) - 461*f_3/(4320*epsilon) + 41*f_5/(432*epsilon) - 7*pi**4/(43200*epsilon) + pi**6/(27216*epsilon) + 7*f_3/(90*epsilon**2) - f_5/(9*epsilon**2)","14796":"-103*f_3/(12960*epsilon) - f_5/(1080*epsilon) - pi**4/(14400*epsilon) + 547/(38880*epsilon) + 53*f_3/(3240*epsilon**2) - 131/(9720*epsilon**2) + pi**4/(16200*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","14797":"-13*f_3/(2592*epsilon) - f_5/(960*epsilon) - pi**4/(28800*epsilon) + 23/(2430*epsilon) + 53*f_3/(6480*epsilon**2) - 149/(19440*epsilon**2) + pi**4/(32400*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","14798":"-1859*f_3/(103680*epsilon) - 11*f_5/(960*epsilon) + 29*pi**4/(1036800*epsilon) + 17387/(622080*epsilon) + f_3/(60*epsilon**2) - 301/(12960*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 7/(720*epsilon**3) - 1/(360*epsilon**4)","14799":"223*f_3/(51840*epsilon) - 15199/(33592320*epsilon) + pi**4/(518400*epsilon) - f_3/(480*epsilon**2) - 12059/(5598720*epsilon**2) + 269/(93312*epsilon**3) - 19/(12960*epsilon**4) + 1/(3240*epsilon**5)","14800":"-151*f_3/(23040*epsilon) - 7*f_5/(5760*epsilon) - 11*pi**4/(2073600*epsilon) + 3295/(248832*epsilon) + 41*f_3/(4320*epsilon**2) - 523/(23040*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(90*epsilon**3) + 67/(3456*epsilon**3) - 13/(1440*epsilon**4)","14801":"53*f_3/(51840*epsilon) - 3803/(1866240*epsilon) + pi**4/(311040*epsilon) - 13*f_3/(3456*epsilon**2) - pi**4/(103680*epsilon**2) + 4829/(622080*epsilon**2) + f_3/(288*epsilon**3) - 1/(108*epsilon**3) + 1/(288*epsilon**4)","14802":"f_3/(5184*epsilon) + 15857/(67184640*epsilon) - f_3/(1728*epsilon**2) - 10747/(11197440*epsilon**2) + 3341/(1866240*epsilon**3) - 5/(3888*epsilon**4) + 1/(2592*epsilon**5)","14803":"-f_3/(77760*epsilon) - 38107/(67184640*epsilon) + 44111/(33592320*epsilon**2) - 167/(139968*epsilon**3) + 41/(77760*epsilon**4) - 1/(9720*epsilon**5)","14804":"-19*f_3/(17280*epsilon) + 4169/(11197440*epsilon) + f_3/(576*epsilon**2) - 2219/(3732480*epsilon**2) - 1099/(622080*epsilon**3) + 167/(25920*epsilon**4) - 5/(864*epsilon**5)","14805":"-173*f_3/(103680*epsilon) - pi**4/(518400*epsilon) + 5657/(3732480*epsilon) + f_3/(480*epsilon**2) - 205/(186624*epsilon**2) - 109/(25920*epsilon**3) + 1/(216*epsilon**4) - 1/(540*epsilon**5)","14806":"-709*f_3/(155520*epsilon) - f_5/(720*epsilon) - 13*pi**4/(1555200*epsilon) + 2683/(466560*epsilon) + 17*f_3/(2160*epsilon**2) - 11/(2592*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","14807":"-f_3/(1296*epsilon) + pi**4/(1036800*epsilon) + 19783/(22394880*epsilon) + f_3/(1440*epsilon**2) - 6437/(1866240*epsilon**2) + 151/(103680*epsilon**3) + 1/(216*epsilon**4) - 1/(240*epsilon**5)","14808":"53*f_3/(51840*epsilon) - 7049/(6718464*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 799/(1866240*epsilon**2) + 1487/(1866240*epsilon**3) - 1/(972*epsilon**4) + 1/(2592*epsilon**5)","14809":"49*f_3/(103680*epsilon) - 4147/(7464960*epsilon) + pi**4/(103680*epsilon) - f_3/(576*epsilon**2) + 13/(1244160*epsilon**2) + 19/(207360*epsilon**3) + 43/(8640*epsilon**4) - 7/(1440*epsilon**5)","14810":"-7*f_3/(20736*epsilon) - 1033/(3732480*epsilon) + pi**4/(259200*epsilon) - f_3/(1440*epsilon**2) + 2071/(933120*epsilon**2) - 29/(5184*epsilon**3) + 1/(216*epsilon**4) - 1/(540*epsilon**5)","14811":"18203/(8398080*epsilon) - 4147/(1119744*epsilon**2) + 1589/(373248*epsilon**3) - 1/(360*epsilon**4) + 11/(12960*epsilon**5)","14812":"f_3/(25920*epsilon) + 8489/(3732480*epsilon) - 49861/(11197440*epsilon**2) + 101/(34560*epsilon**3) - 5/(5184*epsilon**4) + 1/(6480*epsilon**5)","14813":"-49*f_3/(34560*epsilon) + pi**4/(345600*epsilon) + 149701/(67184640*epsilon) + f_3/(2880*epsilon**2) - 3463/(1244160*epsilon**2) + 1567/(622080*epsilon**3) - 127/(77760*epsilon**4) + 7/(12960*epsilon**5)","14814":"-101*f_3/(103680*epsilon) - pi**4/(207360*epsilon) + 683/(1119744*epsilon) + f_3/(576*epsilon**2) + 2023/(1244160*epsilon**2) - 959/(311040*epsilon**3) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","14815":"f_3/(25920*epsilon) - 90767/(67184640*epsilon) + 527/(746496*epsilon**2) + 2887/(1866240*epsilon**3) - 49/(25920*epsilon**4) + 1/(1440*epsilon**5)","14816":"-77*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 4249/(1244160*epsilon) + f_3/(8640*epsilon**2) - 57961/(11197440*epsilon**2) + 7/(2304*epsilon**3) - 5/(5184*epsilon**4) + 1/(6480*epsilon**5)","14817":"53*f_3/(622080*epsilon) - 9607/(201553920*epsilon) - pi**4/(6220800*epsilon) - f_3/(51840*epsilon**2) + 9653/(67184640*epsilon**2) - 13/(31104*epsilon**3) + 67/(155520*epsilon**4) - 1/(6480*epsilon**5)","14818":"-61*f_3/(51840*epsilon) + 7*pi**4/(1036800*epsilon) + 637/(699840*epsilon) + f_3/(720*epsilon**2) - 7031/(1866240*epsilon**2) + 281/(155520*epsilon**3) + 19/(4320*epsilon**4) - 1/(270*epsilon**5)","14819":"32983/(67184640*epsilon) - 10003/(5598720*epsilon**2) + 1991/(622080*epsilon**3) - 23/(7776*epsilon**4) + 1/(864*epsilon**5)","14820":"31*f_3/(25920*epsilon) - 42061/(13436928*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 2107/(1244160*epsilon**2) + 283/(186624*epsilon**3) - 41/(25920*epsilon**4) + 1/(2160*epsilon**5)","14821":"-41*f_3/(20736*epsilon) + 4189/(5598720*epsilon) + 11*pi**4/(1036800*epsilon) - f_3/(960*epsilon**2) + 827/(248832*epsilon**2) - 235/(62208*epsilon**3) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","14822":"-31*f_3/(51840*epsilon) + 59/(262440*epsilon) + pi**4/(259200*epsilon) - f_3/(8640*epsilon**2) + 25/(746496*epsilon**2) + 1163/(933120*epsilon**3) - 139/(77760*epsilon**4) + 1/(1296*epsilon**5)","14823":"-29*f_3/(69120*epsilon) + pi**4/(2073600*epsilon) + 13969/(16796160*epsilon) + f_3/(17280*epsilon**2) - 15121/(22394880*epsilon**2) + 1729/(1866240*epsilon**3) - 23/(31104*epsilon**4) + 1/(4320*epsilon**5)","14824":"f_3/(864*epsilon) - pi**4/(518400*epsilon) + 47/(186624*epsilon) - f_3/(4320*epsilon**2) - 3239/(1866240*epsilon**2) + 1517/(933120*epsilon**3) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","14825":"19*f_3/(34560*epsilon) - pi**4/(345600*epsilon) + 4447/(3732480*epsilon) + f_3/(4320*epsilon**2) - 4811/(1866240*epsilon**2) + 1733/(933120*epsilon**3) - 7/(9720*epsilon**4) + 1/(6480*epsilon**5)","14826":"2303*f_3/(622080*epsilon) + 23*f_5/(17280*epsilon) - 163/(27648*epsilon) - 11*pi**4/(2073600*epsilon) - 13*f_3/(3240*epsilon**2) + pi**4/(129600*epsilon**2) + 463/(77760*epsilon**2) + f_3/(1080*epsilon**3) - 29/(12960*epsilon**3) + 1/(2160*epsilon**4)","14827":"-f_3/(10368*epsilon) - 37/(349920*epsilon) + f_3/(3456*epsilon**2) - 47/(1492992*epsilon**2) + 1387/(1866240*epsilon**3) - 53/(31104*epsilon**4) + 1/(864*epsilon**5)","14828":"-71*f_3/(311040*epsilon) - 85513/(67184640*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 23557/(16796160*epsilon**2) - 355/(373248*epsilon**3) + 23/(58320*epsilon**4) - 1/(12960*epsilon**5)","14829":"f_3/(320*epsilon) - 2417/(746496*epsilon) - 13*pi**4/(1555200*epsilon) - 19*f_3/(2880*epsilon**2) + pi**4/(51840*epsilon**2) + 9/(1280*epsilon**2) + f_3/(432*epsilon**3) - 67/(8640*epsilon**3) + 7/(2160*epsilon**4)","14830":"-7*f_3/(207360*epsilon) - pi**4/(691200*epsilon) + 10759/(134369280*epsilon) + f_3/(8640*epsilon**2) - 19/(69120*epsilon**2) + 1993/(1866240*epsilon**3) - 11/(8640*epsilon**4) + 7/(12960*epsilon**5)","14831":"-613*f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 18371/(2799360*epsilon) + 13*f_3/(2880*epsilon**2) - 2873/(1244160*epsilon**2) - 743/(311040*epsilon**3) + 47/(25920*epsilon**4) - 1/(2160*epsilon**5)","14832":"f_3/(17280*epsilon) - pi**4/(3110400*epsilon) + 2209/(201553920*epsilon) - f_3/(25920*epsilon**2) + 487/(33592320*epsilon**2) - 127/(1399680*epsilon**3) + 17/(77760*epsilon**4) - 1/(6480*epsilon**5)","14833":"-f_3/(103680*epsilon) - pi**4/(1036800*epsilon) + 361/(7464960*epsilon) + f_3/(5760*epsilon**2) - 13/(2488320*epsilon**2) - 19/(373248*epsilon**3) - 91/(155520*epsilon**4) + 1/(1440*epsilon**5)","14834":"-f_3/(3888*epsilon) - 138961/(201553920*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 33557/(33592320*epsilon**2) - 41/(69120*epsilon**3) + 7/(38880*epsilon**4) - 1/(38880*epsilon**5)","14835":"13*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 70837/(403107840*epsilon) + f_3/(51840*epsilon**2) + 15359/(67184640*epsilon**2) - 1367/(2799360*epsilon**3) + 11/(31104*epsilon**4) - 1/(9720*epsilon**5)","14836":"-77*f_3/(31104*epsilon) - f_5/(4320*epsilon) - 13*pi**4/(1555200*epsilon) + 1117/(466560*epsilon) + 17*f_3/(2160*epsilon**2) - 31/(12960*epsilon**2) - pi**4/(43200*epsilon**2) - f_3/(360*epsilon**3) + 1/(1080*epsilon**3)","14837":"f_3/(12960*epsilon) - 25939/(80621568*epsilon) + pi**4/(3110400*epsilon) - f_3/(17280*epsilon**2) + 28411/(67184640*epsilon**2) - 799/(1866240*epsilon**3) + 127/(466560*epsilon**4) - 1/(12960*epsilon**5)","14838":"13*f_3/(34560*epsilon) - 75707/(44789760*epsilon) + pi**4/(86400*epsilon) - f_3/(2880*epsilon**2) - 463/(933120*epsilon**2) + 5/(5184*epsilon**3) + 19/(12960*epsilon**4) - 1/(720*epsilon**5)","14839":"-f_3/(2560*epsilon) - 6341/(16796160*epsilon) + pi**4/(414720*epsilon) + f_3/(3456*epsilon**2) - 3199/(7464960*epsilon**2) + 283/(311040*epsilon**3) - 59/(51840*epsilon**4) + 1/(1620*epsilon**5)","14840":"13*f_3/(25920*epsilon) - 11431/(33592320*epsilon) - pi**4/(518400*epsilon) - f_3/(4320*epsilon**2) + 367/(1866240*epsilon**2) + 1487/(1866240*epsilon**3) - 1/(972*epsilon**4) + 1/(2592*epsilon**5)","14841":"29*f_3/(12960*epsilon) - 181393/(67184640*epsilon) - pi**4/(518400*epsilon) - f_3/(720*epsilon**2) + 1199/(699840*epsilon**2) + 169/(466560*epsilon**3) - 17/(19440*epsilon**4) + 1/(3240*epsilon**5)","14842":"-f_3/(2560*epsilon) - 2759/(16796160*epsilon) + pi**4/(414720*epsilon) + f_3/(3456*epsilon**2) - 4303/(7464960*epsilon**2) + 307/(311040*epsilon**3) - 59/(51840*epsilon**4) + 1/(1620*epsilon**5)","14843":"13*f_3/(622080*epsilon) + pi**4/(6220800*epsilon) + 3533/(80621568*epsilon) + f_3/(51840*epsilon**2) + 19247/(67184640*epsilon**2) - 1403/(2799360*epsilon**3) + 11/(31104*epsilon**4) - 1/(9720*epsilon**5)","14844":"37*f_3/(20736*epsilon) + f_5/(1728*epsilon) - 3697/(3732480*epsilon) - pi**4/(124416*epsilon) - f_3/(384*epsilon**2) + pi**4/(103680*epsilon**2) + 1637/(1244160*epsilon**2) + f_3/(864*epsilon**3) - 41/(17280*epsilon**3) + 11/(8640*epsilon**4)","14845":"19*f_3/(11520*epsilon) - 6821/(2488320*epsilon) - 13*pi**4/(3110400*epsilon) - 19*f_3/(5760*epsilon**2) + pi**4/(103680*epsilon**2) + 2113/(414720*epsilon**2) + f_3/(864*epsilon**3) - 7/(1728*epsilon**3) + 17/(8640*epsilon**4)","14846":"f_3/(20736*epsilon) - pi**4/(259200*epsilon) + 6251/(26873856*epsilon) + f_3/(8640*epsilon**2) + 743/(2799360*epsilon**2) - 7/(38880*epsilon**3) - 23/(38880*epsilon**4) + 1/(2160*epsilon**5)","14847":"f_3/(3240*epsilon) - 797/(2985984*epsilon) - pi**4/(1036800*epsilon) - f_3/(8640*epsilon**2) + 59/(497664*epsilon**2) + 53/(124416*epsilon**3) - 29/(51840*epsilon**4) + 1/(4320*epsilon**5)","14848":"5*f_3/(41472*epsilon) - pi**4/(691200*epsilon) + 161/(2799360*epsilon) + f_3/(8640*epsilon**2) + 377/(1244160*epsilon**2) - 323/(1866240*epsilon**3) - 13/(19440*epsilon**4) + 7/(12960*epsilon**5)","14849":"f_3/(103680*epsilon) - 1525/(13436928*epsilon) - 79/(349920*epsilon**2) + 2737/(3732480*epsilon**3) - 13/(19440*epsilon**4) + 7/(25920*epsilon**5)","14850":"43*f_3/(103680*epsilon) - 30551/(67184640*epsilon) + pi**4/(1036800*epsilon) - f_3/(2160*epsilon**2) + 2923/(11197440*epsilon**2) + 53/(186624*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","14851":"f_3/(25920*epsilon) + 305/(13436928*epsilon) + 331/(11197440*epsilon**2) + 53/(186624*epsilon**3) - 31/(77760*epsilon**4) + 1/(6480*epsilon**5)","14852":"-5*f_3/(41472*epsilon) - pi**4/(2073600*epsilon) + 163/(4976640*epsilon) + f_3/(4320*epsilon**2) + 5/(746496*epsilon**2) + 43/(1866240*epsilon**3) - 59/(77760*epsilon**4) + 1/(1440*epsilon**5)","14853":"8633/(403107840*epsilon) - 697/(16796160*epsilon**2) - 3853/(11197440*epsilon**3) + 11/(23328*epsilon**4) - 1/(5184*epsilon**5)","14854":"f_3/(103680*epsilon) + 287/(3359232*epsilon) - 371/(2799360*epsilon**2) + 461/(746496*epsilon**3) - 13/(19440*epsilon**4) + 7/(25920*epsilon**5)","14855":"-13*f_3/(622080*epsilon) - 893/(50388480*epsilon) + pi**4/(6220800*epsilon) + f_3/(51840*epsilon**2) + 1717/(22394880*epsilon**2) - 337/(1399680*epsilon**3) + 25/(93312*epsilon**4) - 1/(9720*epsilon**5)","14856":"-19*f_3/(155520*epsilon) - 2099/(67184640*epsilon) + pi**4/(3110400*epsilon) + f_3/(25920*epsilon**2) + 4633/(33592320*epsilon**2) - 3023/(11197440*epsilon**3) + 5/(23328*epsilon**4) - 1/(15552*epsilon**5)","14857":"-71*f_3/(311040*epsilon) + pi**4/(6220800*epsilon) + 52697/(268738560*epsilon) + f_3/(8640*epsilon**2) - 533/(8398080*epsilon**2) - 463/(5598720*epsilon**3) + 1/(11664*epsilon**4) - 1/(38880*epsilon**5)","14858":"f_3/(77760*epsilon) - 1849/(201553920*epsilon) + 2329/(44789760*epsilon**2) - 91/(699840*epsilon**3) + 25/(186624*epsilon**4) - 1/(19440*epsilon**5)","14859":"f_3/(27648*epsilon) - 7631/(134369280*epsilon) + pi**4/(12441600*epsilon) + f_3/(103680*epsilon**2) + 12857/(134369280*epsilon**2) - 1097/(5598720*epsilon**3) + 149/(933120*epsilon**4) - 1/(19440*epsilon**5)","14860":"-203*f_3/(311040*epsilon) + 11*f_5/(8640*epsilon) - 47*pi**4/(3110400*epsilon) + 247/(186624*epsilon) + 89*f_3/(12960*epsilon**2) - 13/(4860*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(180*epsilon**3) + 1/(540*epsilon**3)","14861":"-5*f_3/(20736*epsilon) - pi**4/(1036800*epsilon) + 15131/(33592320*epsilon) - f_3/(8640*epsilon**2) - 121/(1244160*epsilon**2) + 47/(51840*epsilon**3) - 7/(5184*epsilon**4) + 1/(1620*epsilon**5)","14862":"-23*f_3/(116640*epsilon) + f_5/(8640*epsilon) - 389/(1866240*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 1501/(3732480*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 47/(51840*epsilon**3) - 11/(25920*epsilon**4)","14863":"-2503/(403107840*epsilon) - 289/(67184640*epsilon**2) - 49/(699840*epsilon**3) + 1/(5184*epsilon**4) - 1/(7776*epsilon**5)","14864":"-167/(14929920*epsilon) - 4087/(806215680*epsilon**2) + 19/(933120*epsilon**3) - 121/(5598720*epsilon**4) + 1/(116640*epsilon**5)","14865":"-37*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 53/(4976640*epsilon) + f_3/(4320*epsilon**2) + 241/(3732480*epsilon**2) + 43/(1866240*epsilon**3) - 59/(77760*epsilon**4) + 1/(1440*epsilon**5)","14866":"-31*f_3/(207360*epsilon) - pi**4/(2073600*epsilon) - 25/(2985984*epsilon) + f_3/(4320*epsilon**2) + 103/(3732480*epsilon**2) + 79/(1866240*epsilon**3) - 59/(77760*epsilon**4) + 1/(1440*epsilon**5)","14867":"-35*f_3/(186624*epsilon) + f_5/(3240*epsilon) - 2033/(11197440*epsilon) + pi**4/(345600*epsilon) + f_3/(2880*epsilon**2) - 463/(622080*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) + 29/(25920*epsilon**3) - 7/(12960*epsilon**4)","14868":"-229*f_3/(1866240*epsilon) - 7*f_5/(51840*epsilon) + 1939/(14929920*epsilon) + pi**4/(691200*epsilon) + f_3/(5760*epsilon**2) - 197/(1244160*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 19/(38880*epsilon**3) - 11/(25920*epsilon**4)","14869":"-11*f_3/(3732480*epsilon) - 677/(134369280*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) - 1603/(403107840*epsilon**2) + 31/(933120*epsilon**3) - 121/(2799360*epsilon**4) + 1/(58320*epsilon**5)","14870":"-11*f_3/(1866240*epsilon) - 691/(806215680*epsilon) + pi**4/(18662400*epsilon) + f_3/(155520*epsilon**2) - 89/(67184640*epsilon**2) + 1/(1119744*epsilon**3) - 11/(466560*epsilon**4) + 1/(38880*epsilon**5)","14871":"-11*f_3/(3732480*epsilon) - 23/(1658880*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 1133/(403107840*epsilon**2) + 29/(933120*epsilon**3) - 121/(2799360*epsilon**4) + 1/(58320*epsilon**5)","14872":"-833*f_3/(3732480*epsilon) - f_5/(12960*epsilon) - pi**4/(7464960*epsilon) + 2509/(11197440*epsilon) + 7*f_3/(20736*epsilon**2) - 2507/(3732480*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(2880*epsilon**3) + 31/(31104*epsilon**3) - 11/(25920*epsilon**4)","14873":"11*f_3/(1866240*epsilon) - pi**4/(9331200*epsilon) + 157/(268738560*epsilon) + f_3/(311040*epsilon**2) - 317/(26873856*epsilon**2) + 373/(11197440*epsilon**3) - 11/(311040*epsilon**4) + 1/(77760*epsilon**5)","14874":"-f_3/(51840*epsilon) + 1417/(16796160*epsilon) + 4543/(11197440*epsilon**2) - 31/(186624*epsilon**3) - 29/(38880*epsilon**4) + 1/(1620*epsilon**5)","14875":"-23*f_3/(207360*epsilon) + 2833/(67184640*epsilon) + pi**4/(2073600*epsilon) + f_3/(17280*epsilon**2) - 1777/(5598720*epsilon**2) + 2953/(3732480*epsilon**3) - 13/(19440*epsilon**4) + 7/(25920*epsilon**5)","14876":"-11*f_3/(746496*epsilon) - 829/(268738560*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 73/(44789760*epsilon**2) + 223/(5598720*epsilon**3) - 11/(186624*epsilon**4) + 1/(38880*epsilon**5)","14877":"f_3/(103680*epsilon) + 3643/(67184640*epsilon) + 4057/(11197440*epsilon**2) - 31/(186624*epsilon**3) - 29/(38880*epsilon**4) + 1/(1620*epsilon**5)","14878":"-11*f_3/(746496*epsilon) + pi**4/(37324800*epsilon) + 1051/(268738560*epsilon) + f_3/(311040*epsilon**2) + 271/(44789760*epsilon**2) + 199/(5598720*epsilon**3) - 11/(186624*epsilon**4) + 1/(38880*epsilon**5)","14879":"-11*f_3/(3732480*epsilon) - 949/(1612431360*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 119/(134369280*epsilon**2) + 11/(11197440*epsilon**3) - 11/(933120*epsilon**4) + 1/(77760*epsilon**5)","14880":"49*f_3/(34560*epsilon) - 31849/(5598720*epsilon) + pi**4/(69120*epsilon) - f_3/(288*epsilon**2) + 6097/(933120*epsilon**2) - 679/(155520*epsilon**3) + 1/(360*epsilon**4) - 1/(1080*epsilon**5)","14881":"f_3/(36*epsilon) - f_5/(72*epsilon) - 5993/(373248*epsilon) - f_3/(48*epsilon**2) + 8699/(311040*epsilon**2) - 227/(25920*epsilon**3) - 19/(2160*epsilon**4) + 1/(180*epsilon**5)","14882":"-229*f_3/(4320*epsilon) - 7*f_5/(180*epsilon) - 7*pi**4/(43200*epsilon) + 25523/(207360*epsilon) + 119*f_3/(1080*epsilon**2) - 7457/(51840*epsilon**2) + pi**4/(21600*epsilon**2) - f_3/(20*epsilon**3) + 79/(1440*epsilon**3) - 1/(120*epsilon**4)","14883":"61*f_3/(103680*epsilon) + pi**4/(1036800*epsilon) + 23219/(8398080*epsilon) - f_3/(2160*epsilon**2) - 4649/(1244160*epsilon**2) + 2161/(933120*epsilon**3) - 67/(77760*epsilon**4) + 1/(6480*epsilon**5)","14884":"f_3/(4320*epsilon) + pi**4/(43200*epsilon) + 8663/(1866240*epsilon) - f_3/(240*epsilon**2) + 4811/(311040*epsilon**2) - 119/(25920*epsilon**3) - 19/(2160*epsilon**4) + 1/(180*epsilon**5)","14885":"f_3/(5184*epsilon) + 2707/(2099520*epsilon) - f_3/(1728*epsilon**2) - 50353/(11197440*epsilon**2) + 4571/(933120*epsilon**3) - 5/(1728*epsilon**4) + 1/(1296*epsilon**5)","14886":"-11*f_3/(5760*epsilon) + pi**4/(43200*epsilon) + 29099/(7464960*epsilon) - f_3/(1440*epsilon**2) - 739/(186624*epsilon**2) - 173/(77760*epsilon**3) + 37/(6480*epsilon**4) - 1/(360*epsilon**5)","14887":"-f_3/(1440*epsilon) + pi**4/(86400*epsilon) + 20053/(11197440*epsilon) - f_3/(480*epsilon**2) - 4159/(1866240*epsilon**2) - 629/(155520*epsilon**3) + 31/(2592*epsilon**4) - 1/(120*epsilon**5)","14888":"f_3/(2304*epsilon) - 51497/(134369280*epsilon) - pi**4/(259200*epsilon) + f_3/(8640*epsilon**2) + 901/(5598720*epsilon**2) + 109/(155520*epsilon**3) - 41/(38880*epsilon**4) + 1/(2160*epsilon**5)","14889":"-f_3**2/(144*epsilon) + 289*f_3/(4320*epsilon) - 53*f_5/(864*epsilon) - pi**6/(54432*epsilon) + pi**4/(8640*epsilon) - f_3/(18*epsilon**2) + f_5/(18*epsilon**2)","14890":"-f_3**2/(72*epsilon) + 217*f_3/(2160*epsilon) - 35*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(4320*epsilon) - f_3/(9*epsilon**2) + f_5/(9*epsilon**2)","14891":"137*f_3/(51840*epsilon) - 23*f_5/(2880*epsilon) + 13*pi**4/(518400*epsilon) + 4159/(1244160*epsilon) + f_3/(90*epsilon**2) - 25/(5184*epsilon**2) - pi**4/(21600*epsilon**2) - f_3/(180*epsilon**3) + 1/(144*epsilon**3) - 1/(360*epsilon**4)","14892":"-f_3**2/(160*epsilon) - 59*f_3/(720*epsilon) + 53*f_5/(576*epsilon) - pi**4/(7200*epsilon) + pi**6/(36288*epsilon) + f_3/(15*epsilon**2) - f_5/(12*epsilon**2)","14893":"301*f_3/(17280*epsilon) - f_5/(144*epsilon) - 8021/(466560*epsilon) + pi**4/(19200*epsilon) - 31*f_3/(1440*epsilon**2) + 11243/(622080*epsilon**2) + 11/(10368*epsilon**3) - 31/(4320*epsilon**4) + 1/(360*epsilon**5)","14894":"-5*f_3/(1728*epsilon) - pi**4/(21600*epsilon) + 17/(3840*epsilon) + f_3/(120*epsilon**2) - 23/(34560*epsilon**2) + 1/(576*epsilon**3) - 1/(48*epsilon**4) + 1/(60*epsilon**5)","14895":"13*f_3/(11520*epsilon) + pi**4/(345600*epsilon) + 29429/(11197440*epsilon) - f_3/(720*epsilon**2) - 2639/(1866240*epsilon**2) - 199/(62208*epsilon**3) + 91/(12960*epsilon**4) - 1/(240*epsilon**5)","14896":"-5*f_3/(20736*epsilon) + 3431/(134369280*epsilon) + pi**4/(1036800*epsilon) + f_3/(8640*epsilon**2) - 2761/(11197440*epsilon**2) + 67/(103680*epsilon**3) - 23/(25920*epsilon**4) + 1/(2160*epsilon**5)","14897":"-29*f_3/(34560*epsilon) - 16537/(4478976*epsilon) - pi**4/(345600*epsilon) + f_3/(720*epsilon**2) + 1039/(155520*epsilon**2) - 1003/(103680*epsilon**3) + 11/(1080*epsilon**4) - 11/(2160*epsilon**5)","14898":"-253*f_3/(51840*epsilon) + f_5/(160*epsilon) - 91/(1244160*epsilon) + pi**4/(103680*epsilon) + f_3/(48*epsilon**2) - 95/(6912*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + 13/(960*epsilon**3) - 1/(240*epsilon**4)","14899":"-f_3/(135*epsilon) - pi**4/(172800*epsilon) + 118169/(22394880*epsilon) + f_3/(160*epsilon**2) - 953/(933120*epsilon**2) - 77/(19440*epsilon**3) + 7/(2160*epsilon**4) - 1/(1080*epsilon**5)","14900":"-593*f_3/(51840*epsilon) + f_5/(720*epsilon) + 23*pi**4/(518400*epsilon) + 5843/(1244160*epsilon) + 13*f_3/(720*epsilon**2) - pi**4/(10800*epsilon**2) - 823/(103680*epsilon**2) - f_3/(90*epsilon**3) + 53/(2880*epsilon**3) - 7/(720*epsilon**4)","14901":"f_3**2/(60*epsilon) - 23*f_3/(1440*epsilon) - 37*f_5/(432*epsilon) - pi**4/(43200*epsilon) + 4651/(51840*epsilon) - f_3/(360*epsilon**2) + 5*f_5/(72*epsilon**2) - 1/(18*epsilon**2) + 1/(120*epsilon**3)","14902":"629*f_3/(124416*epsilon) + f_5/(2160*epsilon) - 51493/(7464960*epsilon) + 11*pi**4/(2073600*epsilon) - 217*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 949/(124416*epsilon**2) + f_3/(480*epsilon**3) - 67/(12960*epsilon**3) + 7/(4320*epsilon**4)","14903":"-5*f_3/(62208*epsilon) - 26591/(403107840*epsilon) + pi**4/(1555200*epsilon) - f_3/(51840*epsilon**2) + 17827/(67184640*epsilon**2) - 727/(1866240*epsilon**3) + 127/(466560*epsilon**4) - 1/(12960*epsilon**5)","17946":"1379/(2985984*epsilon**2) - 269/(248832*epsilon**3) + 23/(20736*epsilon**4) - 1/(864*epsilon**5)","17947":"-781/(8957952*epsilon**2) + 25/(82944*epsilon**3) - 1/(1728*epsilon**4) + 1/(2592*epsilon**5)","17948":"71/(373248*epsilon**2) - 127/(124416*epsilon**3) + 11/(5184*epsilon**4) - 1/(432*epsilon**5)","17949":"71/(1492992*epsilon**3) - 7/(62208*epsilon**4) + 1/(5184*epsilon**5)","17950":"-1301/(8957952*epsilon**2) + 985/(2985984*epsilon**3) - 7/(15552*epsilon**4) + 7/(20736*epsilon**5)","17951":"f_3/(3456*epsilon**2) - 487/(995328*epsilon**2) + 25/(82944*epsilon**3) + 11/(6912*epsilon**4) - 1/(576*epsilon**5)","17952":"-f_3/(13824*epsilon**2) + 1847/(17915904*epsilon**2) - 115/(1492992*epsilon**3) - 47/(124416*epsilon**4) + 5/(10368*epsilon**5)","17953":"-491/(35831808*epsilon**2) + 83/(995328*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","17954":"-7*f_3/(20736*epsilon**2) + 7/(12288*epsilon**2) + f_3/(1728*epsilon**3) - 1/(1024*epsilon**3) + 5/(6912*epsilon**4)","17955":"23/(13436928*epsilon**2) - 67/(4478976*epsilon**3) + 5/(124416*epsilon**4) - 1/(31104*epsilon**5)","17956":"-13/(6718464*epsilon**2) - 31/(2239488*epsilon**3) + 5/(62208*epsilon**4) - 1/(15552*epsilon**5)","17957":"103/(1679616*epsilon**2) - 17/(69984*epsilon**3) + 37/(186624*epsilon**4) - 1/(15552*epsilon**5)","17958":"-f_3/(5184*epsilon**2) + 7/(20736*epsilon**2) + f_3/(1728*epsilon**3) - 29/(20736*epsilon**3) + 1/(864*epsilon**4)","17959":"-1/(23328*epsilon**2) + 19/(62208*epsilon**3) - 5/(6912*epsilon**4) + 1/(1728*epsilon**5)","17960":"-1/(23328*epsilon**2) + 19/(62208*epsilon**3) - 5/(6912*epsilon**4) + 1/(1728*epsilon**5)","17961":"-103/(2239488*epsilon**2) + 175/(746496*epsilon**3) - 11/(31104*epsilon**4) + 1/(5184*epsilon**5)","17962":"7/(186624*epsilon**2) - 47/(62208*epsilon**3) + 7/(2592*epsilon**4) - 1/(432*epsilon**5)","17963":"-121/(1119744*epsilon**2) + 197/(373248*epsilon**3) - 23/(31104*epsilon**4) + 1/(2592*epsilon**5)","17964":"1/(31104*epsilon**3) - 1/(5184*epsilon**4) + 1/(3456*epsilon**5)","17965":"1/(31104*epsilon**3) - 1/(5184*epsilon**4) + 1/(3456*epsilon**5)","17966":"-11/(746496*epsilon**3) + 5/(82944*epsilon**4) - 1/(20736*epsilon**5)","17967":"-11/(746496*epsilon**3) + 5/(82944*epsilon**4) - 1/(20736*epsilon**5)","17968":"5/(497664*epsilon**4) - 5/(165888*epsilon**5)","17969":"11/(559872*epsilon**2) - 17/(165888*epsilon**3) + 11/(62208*epsilon**4) - 1/(10368*epsilon**5)","17970":"689/(13436928*epsilon**2) - 421/(2239488*epsilon**3) + 11/(62208*epsilon**4) - 1/(15552*epsilon**5)","17971":"-361/(4478976*epsilon**2) + 65/(186624*epsilon**3) - 19/(31104*epsilon**4) + 1/(2592*epsilon**5)","17972":"-1/(93312*epsilon**3) + 11/(248832*epsilon**4) - 1/(20736*epsilon**5)","17973":"-91/(26873856*epsilon**2) + 1/(559872*epsilon**3) + 11/(186624*epsilon**4) - 1/(15552*epsilon**5)","17974":"-77/(26873856*epsilon**2) - 5/(4478976*epsilon**3) + 11/(373248*epsilon**4) - 1/(31104*epsilon**5)","17975":"f_3/(3456*epsilon**2) - 487/(995328*epsilon**2) + 25/(82944*epsilon**3) + 11/(6912*epsilon**4) - 1/(576*epsilon**5)","17976":"-77/(4478976*epsilon**2) + 13/(41472*epsilon**3) - 7/(10368*epsilon**4) + 1/(2592*epsilon**5)","17977":"7/(746496*epsilon**3) - 5/(31104*epsilon**4) + 1/(5184*epsilon**5)","17978":"1753/(17915904*epsilon**2) - 73/(2985984*epsilon**3) - 31/(124416*epsilon**4) + 5/(20736*epsilon**5)","17979":"1105/(17915904*epsilon**2) - 73/(2985984*epsilon**3) - 31/(124416*epsilon**4) + 5/(20736*epsilon**5)","17980":"-2153/(17915904*epsilon**2) + 463/(1492992*epsilon**3) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","17981":"-2153/(17915904*epsilon**2) + 463/(1492992*epsilon**3) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","17982":"f_3/(13824*epsilon**2) - 3917/(17915904*epsilon**2) + 571/(1492992*epsilon**3) - 31/(124416*epsilon**4) + 1/(10368*epsilon**5)","17983":"7*f_3/(6912*epsilon**2) - 3335/(2985984*epsilon**2) + 65/(248832*epsilon**3) + 19/(20736*epsilon**4) - 1/(1728*epsilon**5)","17984":"-f_3/(6912*epsilon**2) + 409/(2985984*epsilon**2) - 151/(248832*epsilon**3) + 19/(20736*epsilon**4) - 1/(1728*epsilon**5)","17985":"-f_3/(6912*epsilon**2) + 409/(2985984*epsilon**2) - 151/(248832*epsilon**3) + 19/(20736*epsilon**4) - 1/(1728*epsilon**5)","17986":"-11*f_3/(10368*epsilon**2) - pi**4/(207360*epsilon**2) + 833/(497664*epsilon**2) + f_3/(576*epsilon**3) - 11/(4608*epsilon**3) + 1/(1152*epsilon**4)","17987":"-1301/(8957952*epsilon**2) + 985/(2985984*epsilon**3) - 7/(15552*epsilon**4) + 7/(20736*epsilon**5)","17988":"1753/(17915904*epsilon**2) - 73/(2985984*epsilon**3) - 31/(124416*epsilon**4) + 5/(20736*epsilon**5)","17989":"-f_3/(6912*epsilon**2) + 337/(1492992*epsilon**2) - 43/(373248*epsilon**3) - 7/(31104*epsilon**4) + 1/(5184*epsilon**5)","17990":"11/(559872*epsilon**2) - 17/(165888*epsilon**3) + 11/(62208*epsilon**4) - 1/(10368*epsilon**5)","17991":"689/(13436928*epsilon**2) - 421/(2239488*epsilon**3) + 11/(62208*epsilon**4) - 1/(15552*epsilon**5)","17992":"9445/(107495424*epsilon**2) - 1147/(8957952*epsilon**3) + 17/(248832*epsilon**4) - 1/(62208*epsilon**5)","17993":"-361/(4478976*epsilon**2) + 65/(186624*epsilon**3) - 19/(31104*epsilon**4) + 1/(2592*epsilon**5)","17994":"-f_3/(13824*epsilon**2) - 239/(2985984*epsilon**2) + 179/(746496*epsilon**3) - 5/(20736*epsilon**4) + 1/(10368*epsilon**5)","17995":"-1/(93312*epsilon**3) + 11/(248832*epsilon**4) - 1/(20736*epsilon**5)","17996":"-91/(26873856*epsilon**2) + 1/(559872*epsilon**3) + 11/(186624*epsilon**4) - 1/(15552*epsilon**5)","17997":"f_3/(82944*epsilon**2) - 377/(26873856*epsilon**2) - 1/(2239488*epsilon**3) + 1/(41472*epsilon**4) - 1/(62208*epsilon**5)","17998":"13/(2239488*epsilon**2) - 109/(2985984*epsilon**3) + 1/(13824*epsilon**4) - 1/(20736*epsilon**5)","17999":"-467/(107495424*epsilon**2) - 335/(17915904*epsilon**3) + 5/(82944*epsilon**4) - 5/(124416*epsilon**5)","18000":"79/(8957952*epsilon**2) - 109/(2985984*epsilon**3) + 1/(13824*epsilon**4) - 1/(20736*epsilon**5)","18001":"-467/(107495424*epsilon**2) - 335/(17915904*epsilon**3) + 5/(82944*epsilon**4) - 5/(124416*epsilon**5)","18002":"-491/(35831808*epsilon**2) + 83/(995328*epsilon**3) - 53/(248832*epsilon**4) + 1/(6912*epsilon**5)","18003":"1133/(53747712*epsilon**2) - 301/(4478976*epsilon**3) + 29/(373248*epsilon**4) - 1/(31104*epsilon**5)","18004":"-103/(8957952*epsilon**3) + 1/(41472*epsilon**4) - 1/(62208*epsilon**5)","18005":"f_3/(2304*epsilon**2) - 341/(746496*epsilon**2) + 1/(1944*epsilon**3) + 5/(10368*epsilon**4) - 1/(1728*epsilon**5)","18006":"1105/(17915904*epsilon**2) - 73/(2985984*epsilon**3) - 31/(124416*epsilon**4) + 5/(20736*epsilon**5)","18007":"-77/(26873856*epsilon**2) - 5/(4478976*epsilon**3) + 11/(373248*epsilon**4) - 1/(31104*epsilon**5)","18008":"-5*f_3/(5184*epsilon**2) + 1/(864*epsilon**2) + f_3/(864*epsilon**3) - 5/(3456*epsilon**3) + 1/(1728*epsilon**4)","18009":"f_3/(9216*epsilon**2) - 221/(1990656*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1/(4608*epsilon**3) - 7/(41472*epsilon**4)","18010":"f_3/(4608*epsilon**2) - 127/(373248*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(10368*epsilon**3) + 1/(2304*epsilon**3) - 1/(5184*epsilon**4)","18011":"-7*f_3/(20736*epsilon**2) + 7/(12288*epsilon**2) + f_3/(1728*epsilon**3) - 1/(1024*epsilon**3) + 5/(6912*epsilon**4)","18012":"11*f_3/(124416*epsilon**2) - 77/(497664*epsilon**2) - f_3/(10368*epsilon**3) + 43/(124416*epsilon**3) - 1/(5184*epsilon**4)","18013":"-f_3/(20736*epsilon**3) + 7/(82944*epsilon**3) - 1/(10368*epsilon**4)","18014":"-5*f_3/(5184*epsilon**2) + 1/(864*epsilon**2) + f_3/(864*epsilon**3) - 5/(3456*epsilon**3) + 1/(1728*epsilon**4)","18015":"f_3/(9216*epsilon**2) - 221/(1990656*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) + 1/(4608*epsilon**3) - 7/(41472*epsilon**4)","18016":"f_3/(1728*epsilon**2) - 5*f_5/(1728*epsilon**2) + 13/(5184*epsilon**2) - 1/(576*epsilon**3)","18017":"5*f_3/(10368*epsilon**2) - 29/(31104*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(576*epsilon**3) + 1/(1728*epsilon**3)","18018":"5*f_3/(5184*epsilon**2) - 49/(31104*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(288*epsilon**3) + 1/(864*epsilon**3)","18019":"f_3/(41472*epsilon**2) + 9653/(53747712*epsilon**2) - 907/(4478976*epsilon**3) + 5/(41472*epsilon**4) - 1/(31104*epsilon**5)","18020":"13*f_3/(82944*epsilon**2) - 937/(2985984*epsilon**2) + pi**4/(2488320*epsilon**2) - f_3/(6912*epsilon**3) + 1/(2592*epsilon**3) - 1/(6912*epsilon**4)","18021":"f_3/(497664*epsilon**2) + 1/(214990848*epsilon**2) - 13/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 1/(124416*epsilon**5)","18022":"f_3/(497664*epsilon**2) - 119/(214990848*epsilon**2) + 11/(17915904*epsilon**3) - 11/(1492992*epsilon**4) + 1/(124416*epsilon**5)","18023":"1799/(26873856*epsilon**2) - 391/(2985984*epsilon**3) + 23/(186624*epsilon**4) - 1/(20736*epsilon**5)","18024":"1799/(26873856*epsilon**2) - 391/(2985984*epsilon**3) + 23/(186624*epsilon**4) - 1/(20736*epsilon**5)","18025":"233/(80621568*epsilon**2) + 749/(53747712*epsilon**3) - 11/(559872*epsilon**4) + 1/(124416*epsilon**5)","18026":"233/(80621568*epsilon**2) + 749/(53747712*epsilon**3) - 11/(559872*epsilon**4) + 1/(124416*epsilon**5)","18027":"f_3/(41472*epsilon**2) + 1973/(53747712*epsilon**2) - 661/(8957952*epsilon**3) + 5/(93312*epsilon**4) - 1/(62208*epsilon**5)","18028":"-f_3/(82944*epsilon**2) - 133/(35831808*epsilon**2) - 227/(8957952*epsilon**3) + 53/(746496*epsilon**4) - 1/(20736*epsilon**5)","18029":"-f_3/(82944*epsilon**2) - 133/(35831808*epsilon**2) - 227/(8957952*epsilon**3) + 53/(746496*epsilon**4) - 1/(20736*epsilon**5)","18030":"-4711/(53747712*epsilon**2) + 2011/(26873856*epsilon**3) - 11/(373248*epsilon**4) + 1/(186624*epsilon**5)","18031":"-f_3/(248832*epsilon**2) - 1589/(322486272*epsilon**2) + 373/(26873856*epsilon**3) - 11/(746496*epsilon**4) + 1/(186624*epsilon**5)","18032":"-4433/(644972544*epsilon**2) + 481/(53747712*epsilon**3) - 11/(1492992*epsilon**4) + 1/(373248*epsilon**5)","18033":"-109/(80621568*epsilon**2) + 821/(53747712*epsilon**3) - 11/(559872*epsilon**4) + 1/(124416*epsilon**5)","18034":"-f_3/(82944*epsilon**2) + 275/(35831808*epsilon**2) - 299/(8957952*epsilon**3) + 53/(746496*epsilon**4) - 1/(20736*epsilon**5)","18035":"-f_3/(3456*epsilon**2) + 125/(1492992*epsilon**2) + 241/(746496*epsilon**3) - 7/(15552*epsilon**4) + 1/(5184*epsilon**5)","18036":"f_3/(4608*epsilon**2) - 223/(663552*epsilon**2) + 277/(746496*epsilon**3) - 47/(124416*epsilon**4) + 1/(5184*epsilon**5)","18037":"71/(1492992*epsilon**3) - 7/(62208*epsilon**4) + 1/(5184*epsilon**5)","18038":"-11/(746496*epsilon**3) + 5/(82944*epsilon**4) - 1/(20736*epsilon**5)","18039":"5/(497664*epsilon**4) - 5/(165888*epsilon**5)","18040":"-1/(93312*epsilon**3) + 11/(248832*epsilon**4) - 1/(20736*epsilon**5)","18041":"7/(746496*epsilon**3) - 5/(31104*epsilon**4) + 1/(5184*epsilon**5)","18042":"-103/(8957952*epsilon**3) + 1/(41472*epsilon**4) - 1/(62208*epsilon**5)","18043":"-f_3/(20736*epsilon**3) + 7/(82944*epsilon**3) - 1/(10368*epsilon**4)","18044":"23/(53747712*epsilon**3) - 11/(4478976*epsilon**4) + 1/(373248*epsilon**5)","18045":"23/(53747712*epsilon**3) - 11/(4478976*epsilon**4) + 1/(373248*epsilon**5)","18046":"-13/(26873856*epsilon**3) - 11/(2239488*epsilon**4) + 1/(186624*epsilon**5)","18047":"-13/(26873856*epsilon**3) - 11/(2239488*epsilon**4) + 1/(186624*epsilon**5)","18048":"103/(6718464*epsilon**3) - 11/(746496*epsilon**4) + 1/(186624*epsilon**5)","18049":"103/(6718464*epsilon**3) - 11/(746496*epsilon**4) + 1/(186624*epsilon**5)","18050":"-121/(4478976*epsilon**3) + 19/(373248*epsilon**4) - 1/(31104*epsilon**5)","18051":"-121/(4478976*epsilon**3) + 19/(373248*epsilon**4) - 1/(31104*epsilon**5)","18052":"-55/(11943936*epsilon**4) + 5/(995328*epsilon**5)","18053":"-55/(11943936*epsilon**4) + 5/(995328*epsilon**5)","18054":"7/(1990656*epsilon**5)","18055":"121/(17915904*epsilon**3) - 11/(746496*epsilon**4) + 1/(124416*epsilon**5)","18056":"-253/(322486272*epsilon**2) + 1/(186624*epsilon**3) - 11/(1119744*epsilon**4) + 1/(186624*epsilon**5)","18057":"143/(161243136*epsilon**2) + 1/(124416*epsilon**3) - 11/(559872*epsilon**4) + 1/(93312*epsilon**5)","18058":"-1133/(40310784*epsilon**2) + 775/(13436928*epsilon**3) - 11/(279936*epsilon**4) + 1/(93312*epsilon**5)","18059":"1331/(26873856*epsilon**2) - 55/(373248*epsilon**3) + 5/(31104*epsilon**4) - 1/(15552*epsilon**5)","18060":"121/(17915904*epsilon**3) - 11/(746496*epsilon**4) + 1/(124416*epsilon**5)","14904":"f_3**2/(155520*epsilon) - 4411*f_3/(161243136*epsilon) - f_5/(559872*epsilon) - 1733/(161243136*epsilon) + pi**6/(156764160*epsilon) + 119*pi**4/(895795200*epsilon) + 811*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) + pi**4/(134369280*epsilon**2) + 3221/(806215680*epsilon**2) - 43*f_3/(1119744*epsilon**3) - pi**4/(55987200*epsilon**3) + 2167/(33592320*epsilon**3) + 19*f_3/(466560*epsilon**4) - 137/(1119744*epsilon**4) + 13/(233280*epsilon**5)","14905":"-89*f_3/(1244160*epsilon) - 141733/(1209323520*epsilon) - pi**4/(3110400*epsilon) + 47*f_3/(207360*epsilon**2) + pi**4/(2073600*epsilon**2) + 50701/(403107840*epsilon**2) - f_3/(4320*epsilon**3) - 10579/(33592320*epsilon**3) + 3467/(5598720*epsilon**4) - 29/(46656*epsilon**5) + 13/(38880*epsilon**6)","14906":"f_3**2/(62208*epsilon) - 283*f_3/(33592320*epsilon) + 61*f_5/(373248*epsilon) - 19*pi**6/(117573120*epsilon) - 131*pi**4/(335923200*epsilon) + 7597/(100776960*epsilon) + 7*f_3/(58320*epsilon**2) + 19*f_5/(155520*epsilon**2) - 17*pi**4/(13996800*epsilon**2) - 1/(77760*epsilon**2) - f_3/(1620*epsilon**3) + pi**4/(2332800*epsilon**3) + 11/(58320*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","14907":"-11*f_3**2/(311040*epsilon) + 1343*f_3/(13436928*epsilon) + f_5/(17280*epsilon) - 181*pi**4/(671846400*epsilon) - 2387/(100776960*epsilon) + pi**6/(16796160*epsilon) - 19*f_3/(155520*epsilon**2) - f_5/(12960*epsilon**2) + 2917/(134369280*epsilon**2) + 11*pi**4/(27993600*epsilon**2) + 11*f_3/(38880*epsilon**3) - 2867/(11197440*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 169/(311040*epsilon**4) - 19/(77760*epsilon**5)","14908":"f_3**2/(103680*epsilon) - 1291*f_3/(50388480*epsilon) - 7*f_5/(699840*epsilon) - 2719/(268738560*epsilon) - pi**6/(156764160*epsilon) - pi**4/(49766400*epsilon) + 7193*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - 19745/(80621568*epsilon**2) + 193*pi**4/(671846400*epsilon**2) - 13*f_3/(87480*epsilon**3) - 7*pi**4/(27993600*epsilon**3) + 24877/(67184640*epsilon**3) + 13*f_3/(233280*epsilon**4) - 559/(2799360*epsilon**4) + 19/(466560*epsilon**5)","14909":"43*f_3**2/(466560*epsilon) - pi**4*f_3/(2332800*epsilon) + 23*f_3/(34992*epsilon) + 89*f_5/(2799360*epsilon) - 67*f_7/(103680*epsilon) - 43*pi**6/(35271936*epsilon) + 71*pi**4/(27993600*epsilon) + 1709/(2799360*epsilon) - f_3**2/(38880*epsilon**2) + 307*f_3/(466560*epsilon**2) - 43*f_5/(46656*epsilon**2) - pi**4/(4665600*epsilon**2) + 143/(622080*epsilon**2) + pi**6/(2939328*epsilon**2) - f_3/(2430*epsilon**3) + f_5/(3888*epsilon**3) - 1/(1944*epsilon**3) + 1/(3240*epsilon**4)","14910":"-29*f_3/(497664*epsilon) - f_5/(69120*epsilon) - pi**4/(2985984*epsilon) - 15547/(4837294080*epsilon) + f_3/(31104*epsilon**2) - 73457/(1612431360*epsilon**2) + 65761/(268738560*epsilon**3) - 2423/(7464960*epsilon**4) + 391/(1866240*epsilon**5) - 1/(17280*epsilon**6)","14911":"-169*f_3/(7464960*epsilon) - f_5/(13824*epsilon) - 19*pi**4/(74649600*epsilon) + 376433/(4837294080*epsilon) - 11*f_3/(311040*epsilon**2) - 13669/(322486272*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(17280*epsilon**3) + 6905/(53747712*epsilon**3) - 3731/(22394880*epsilon**4) + 163/(1866240*epsilon**5) - 1/(51840*epsilon**6)","14912":"-11*f_3**2/(1866240*epsilon) - 5129*f_3/(67184640*epsilon) + 19*f_5/(559872*epsilon) - 97229/(1612431360*epsilon) - pi**6/(352719360*epsilon) + 373*pi**4/(335923200*epsilon) + 373*f_3/(2799360*epsilon**2) + f_5/(933120*epsilon**2) - 63139/(268738560*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 2959/(7464960*epsilon**3) + f_3/(77760*epsilon**4) - 317/(1866240*epsilon**4) + 1/(31104*epsilon**5)","14913":"-43*f_3**2/(93312*epsilon) - 4483*f_3/(5598720*epsilon) + pi**4*f_3/(466560*epsilon) + 5291*f_5/(2799360*epsilon) - 13*f_7/(34560*epsilon) - 43*pi**6/(35271936*epsilon) - pi**4/(27993600*epsilon) + 9089/(11197440*epsilon) + f_3**2/(7776*epsilon**2) - 41*f_3/(116640*epsilon**2) - 43*f_5/(46656*epsilon**2) - pi**4/(4665600*epsilon**2) + pi**6/(2939328*epsilon**2) + 287/(414720*epsilon**2) + 7*f_3/(19440*epsilon**3) + f_5/(3888*epsilon**3) - 77/(77760*epsilon**3) + 1/(4320*epsilon**4)","14914":"-f_3**2/(138240*epsilon) - 35*f_3/(746496*epsilon) - 263*f_5/(1244160*epsilon) - 481*pi**4/(447897600*epsilon) - pi**6/(39191040*epsilon) + 1530793/(3224862720*epsilon) - 23*f_3/(248832*epsilon**2) + 29*f_5/(207360*epsilon**2) - 257/(179159040*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) - 6649/(14929920*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 1303/(3732480*epsilon**4) - 7/(62208*epsilon**5)","14915":"17*f_3/(373248*epsilon) - 23*f_5/(207360*epsilon) - 47*pi**4/(55987200*epsilon) + 20923/(89579520*epsilon) - 73*f_3/(138240*epsilon**2) + 61*pi**4/(37324800*epsilon**2) + 91373/(89579520*epsilon**2) + 103*f_3/(155520*epsilon**3) - 2333/(1492992*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 35/(41472*epsilon**4) - 13/(51840*epsilon**5)","14916":"173*f_3/(933120*epsilon) - 11*f_5/(311040*epsilon) - 7*pi**4/(12441600*epsilon) + 9251/(322486272*epsilon) - 107*f_3/(622080*epsilon**2) - 1583/(26873856*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 8861/(67184640*epsilon**3) + 191/(699840*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","14917":"1411*f_3/(7464960*epsilon) + 19*f_5/(622080*epsilon) - 10751/(179159040*epsilon) - pi**4/(4976640*epsilon) - 119*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 43123/(179159040*epsilon**2) + f_3/(17280*epsilon**3) - 1939/(3317760*epsilon**3) + 245/(497664*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","14918":"13*f_3**2/(311040*epsilon) + 187*f_3/(2239488*epsilon) + 25*f_5/(373248*epsilon) - 11*pi**4/(12441600*epsilon) - pi**6/(23514624*epsilon) - 3269/(134369280*epsilon) - 349*f_3/(1866240*epsilon**2) - 13*f_5/(77760*epsilon**2) + 8311/(67184640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 1279/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 107/(466560*epsilon**4) - 11/(77760*epsilon**5)","14919":"19*f_3**2/(373248*epsilon) - 2413*f_3/(13436928*epsilon) - 89*f_5/(1866240*epsilon) + pi**6/(352719360*epsilon) + 91*pi**4/(671846400*epsilon) + 90653/(483729408*epsilon) + 1667*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 2555/(10077696*epsilon**2) - 13*pi**4/(37324800*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(2332800*epsilon**3) + 6851/(16796160*epsilon**3) + f_3/(19440*epsilon**4) - 173/(699840*epsilon**4) + 7/(116640*epsilon**5)","14920":"-43*f_3**2/(233280*epsilon) - 1283*f_3/(2799360*epsilon) + pi**4*f_3/(1166400*epsilon) + 1597*f_5/(1399680*epsilon) - 797*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) + 23*pi**4/(11197440*epsilon) + 121/(124416*epsilon) + f_3**2/(19440*epsilon**2) + 13*f_3/(116640*epsilon**2) - 43*f_5/(46656*epsilon**2) - 7*pi**4/(4665600*epsilon**2) + pi**6/(2939328*epsilon**2) + 1799/(3732480*epsilon**2) + f_3/(4860*epsilon**3) + f_5/(3888*epsilon**3) - 67/(77760*epsilon**3) + 1/(4320*epsilon**4)","14921":"-f_3/(103680*epsilon) - f_5/(25920*epsilon) - 217/(403107840*epsilon) + pi**4/(4665600*epsilon) - 49*f_3/(622080*epsilon**2) - 8891/(537477120*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 293/(89579520*epsilon**3) + 263/(2488320*epsilon**4) - 179/(622080*epsilon**5) + 1/(5760*epsilon**6)","14922":"-f_3**2/(207360*epsilon) - 4127*f_3/(67184640*epsilon) + 5*f_5/(46656*epsilon) - 273059/(4837294080*epsilon) - pi**6/(58786560*epsilon) + 179*pi**4/(167961600*epsilon) + 179*f_3/(1399680*epsilon**2) - f_5/(103680*epsilon**2) - 26869/(89579520*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 649/(1492992*epsilon**3) + f_3/(77760*epsilon**4) - 1259/(5598720*epsilon**4) + 5/(93312*epsilon**5)","14923":"-211*f_3/(7464960*epsilon) - f_5/(20736*epsilon) - 7*pi**4/(74649600*epsilon) + 877/(268738560*epsilon) - 31*f_3/(311040*epsilon**2) + 91/(1119744*epsilon**2) + f_3/(10368*epsilon**3) - 809/(44789760*epsilon**3) + 149/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","14924":"13*f_3/(233280*epsilon) + f_5/(311040*epsilon) - 119839/(1612431360*epsilon) - pi**4/(7464960*epsilon) + 127*f_3/(622080*epsilon**2) - 15395/(53747712*epsilon**2) - pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + 9077/(22394880*epsilon**3) - 1/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","14925":"-f_3/(207360*epsilon) - 39307/(7255941120*epsilon) + 16637/(1209323520*epsilon**2) + 1439/(50388480*epsilon**3) - 1159/(8398080*epsilon**4) + 13/(69984*epsilon**5) - 1/(11664*epsilon**6)","14926":"91*f_3/(7464960*epsilon) - 5*f_5/(62208*epsilon) - pi**4/(12441600*epsilon) + 1219/(19906560*epsilon) - 61*f_3/(622080*epsilon**2) + 43/(179159040*epsilon**2) + f_3/(10368*epsilon**3) - 481/(1105920*epsilon**3) + 1129/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","14927":"169*f_3/(2488320*epsilon) + 17*f_5/(207360*epsilon) - 979/(9953280*epsilon) - 13*pi**4/(37324800*epsilon) + 7*f_3/(51840*epsilon**2) - 29537/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(5760*epsilon**3) - 211/(3317760*epsilon**3) + 793/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","14928":"-2473/(100776960*epsilon) + 27277/(179159040*epsilon**2) - 43063/(161243136*epsilon**3) + 12413/(67184640*epsilon**4) - 73/(1119744*epsilon**5) + 1/(93312*epsilon**6)","14929":"-7*f_3/(497664*epsilon) - f_5/(69120*epsilon) - 17*pi**4/(37324800*epsilon) + 257413/(4837294080*epsilon) + 7*f_3/(207360*epsilon**2) + 200801/(1612431360*epsilon**2) - 3247/(29859840*epsilon**3) - 3833/(22394880*epsilon**4) + 13/(69120*epsilon**5) - 1/(17280*epsilon**6)","14930":"-13*f_3**2/(1244160*epsilon) - 3947*f_3/(134369280*epsilon) - 7*f_5/(124416*epsilon) + pi**6/(78382080*epsilon) + 171223/(3224862720*epsilon) + 47*pi**4/(83980800*epsilon) + 161*f_3/(2799360*epsilon**2) + 7*f_5/(622080*epsilon**2) - 29549/(537477120*epsilon**2) - pi**4/(3732480*epsilon**2) - f_3/(31104*epsilon**3) + pi**4/(18662400*epsilon**3) + 3109/(22394880*epsilon**3) + f_3/(155520*epsilon**4) - 103/(746496*epsilon**4) + 1/(19440*epsilon**5)","14931":"-f_3/(138240*epsilon) + pi**4/(74649600*epsilon) + 38611/(1451188224*epsilon) + f_3/(622080*epsilon**2) + 781247/(4837294080*epsilon**2) - 29803/(268738560*epsilon**3) - 2255/(13436928*epsilon**4) + 1201/(5598720*epsilon**5) - 7/(93312*epsilon**6)","14932":"-23*f_3/(1399680*epsilon) - 59*f_5/(311040*epsilon) + 10739/(322486272*epsilon) + 11*pi**4/(22394880*epsilon) - 17*f_3/(373248*epsilon**2) - 3163/(134369280*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 7*f_3/(155520*epsilon**3) + 1511/(13436928*epsilon**3) + 1/(34992*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","14933":"-f_3/(41472*epsilon) + 103*f_5/(1244160*epsilon) - 90877/(1612431360*epsilon) - 11*pi**4/(74649600*epsilon) + 23*f_3/(248832*epsilon**2) - 18097/(268738560*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(6480*epsilon**3) + 5333/(22394880*epsilon**3) + 43/(746496*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","14934":"f_3/(933120*epsilon) - 37471/(7255941120*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) + 737831/(4837294080*epsilon**2) - 28507/(268738560*epsilon**3) - 2255/(13436928*epsilon**4) + 1201/(5598720*epsilon**5) - 7/(93312*epsilon**6)","14935":"-49*f_3/(746496*epsilon) + 7*f_5/(103680*epsilon) - pi**4/(4665600*epsilon) + 721/(322486272*epsilon) + 121*f_3/(622080*epsilon**2) - 76327/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + 8861/(22394880*epsilon**3) - 1/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","14936":"-509*f_3/(7464960*epsilon) - f_5/(62208*epsilon) - pi**4/(24883200*epsilon) + 3589/(59719680*epsilon) - 29*f_3/(311040*epsilon**2) + 331/(179159040*epsilon**2) + f_3/(10368*epsilon**3) - 1459/(3317760*epsilon**3) + 1129/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","14937":"f_3/(933120*epsilon) - 90601/(2418647040*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 105013/(1612431360*epsilon**2) + 95461/(268738560*epsilon**3) - 6763/(22394880*epsilon**4) + 211/(1866240*epsilon**5) - 1/(51840*epsilon**6)","14938":"-13*f_3**2/(622080*epsilon) + 203*f_3/(5598720*epsilon) + 509*f_5/(1866240*epsilon) - 1687/(8398080*epsilon) - 151*pi**4/(223948800*epsilon) - pi**6/(58786560*epsilon) + 1327*f_3/(3732480*epsilon**2) - 49*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) + 1211/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14939":"11*f_3**2/(155520*epsilon) - 449*f_3/(6718464*epsilon) + f_5/(31104*epsilon) - pi**6/(8398080*epsilon) - 77*pi**4/(335923200*epsilon) + 5645/(20155392*epsilon) + 89*f_3/(466560*epsilon**2) + f_5/(6480*epsilon**2) - 17*pi**4/(13996800*epsilon**2) - 11/(93312*epsilon**2) - f_3/(1620*epsilon**3) + pi**4/(2332800*epsilon**3) + 53/(233280*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","14940":"-17*f_3**2/(622080*epsilon) - 2959*f_3/(5598720*epsilon) + 1069*f_5/(1866240*epsilon) - 469/(33592320*epsilon) + pi**4/(44789760*epsilon) + pi**6/(14696640*epsilon) + 1351*f_3/(3732480*epsilon**2) - 29*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1351/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4860*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14941":"-89*f_3**2/(1244160*epsilon) + 239*f_3/(2239488*epsilon) - 221*f_5/(3732480*epsilon) - 19997/(179159040*epsilon) + 163*pi**4/(447897600*epsilon) + 17*pi**6/(235146240*epsilon) - 1123*f_3/(7464960*epsilon**2) - 41*f_5/(622080*epsilon**2) - 4291/(44789760*epsilon**2) + 77*pi**4/(74649600*epsilon**2) + 11*f_3/(51840*epsilon**3) - pi**4/(1036800*epsilon**3) - 253/(14929920*epsilon**3) - f_3/(8640*epsilon**4) + 1/(2880*epsilon**4) - 19/(103680*epsilon**5)","14942":"-11*f_3**2/(207360*epsilon) + 53*f_3/(699840*epsilon) - 5*f_5/(20736*epsilon) - 31*pi**4/(44789760*epsilon) - pi**6/(39191040*epsilon) + 10925/(35831808*epsilon) - 1777*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 679/(2985984*epsilon**2) + 19*pi**4/(7464960*epsilon**2) + f_3/(1296*epsilon**3) - 1811/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 97/(155520*epsilon**4) - 1/(6480*epsilon**5)","14943":"f_3**2/(138240*epsilon) - 4279*f_3/(268738560*epsilon) + f_5/(92160*epsilon) - pi**6/(117573120*epsilon) + 10469/(3869835264*epsilon) + 53*pi**4/(537477120*epsilon) + 53*f_3/(4478976*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) - 725/(322486272*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 4673/(134369280*epsilon**3) + f_3/(155520*epsilon**4) - 61/(1119744*epsilon**4) + 5/(186624*epsilon**5)","14944":"-83*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 398507/(4837294080*epsilon) + pi**4/(4478976*epsilon) + 5*f_3/(186624*epsilon**2) - 210313/(1612431360*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 114181/(268738560*epsilon**3) - 7051/(22394880*epsilon**4) + 211/(1866240*epsilon**5) - 1/(51840*epsilon**6)","14945":"-13*f_3**2/(1244160*epsilon) - 1711*f_3/(26873856*epsilon) - 7*f_5/(124416*epsilon) + pi**6/(78382080*epsilon) + 188539/(3224862720*epsilon) + 103*pi**4/(167961600*epsilon) + 179*f_3/(2799360*epsilon**2) + 7*f_5/(622080*epsilon**2) - 36749/(537477120*epsilon**2) - pi**4/(3732480*epsilon**2) - f_3/(31104*epsilon**3) + pi**4/(18662400*epsilon**3) + 3217/(22394880*epsilon**3) + f_3/(155520*epsilon**4) - 103/(746496*epsilon**4) + 1/(19440*epsilon**5)","14946":"f_3/(233280*epsilon) - 60661/(967458816*epsilon) - pi**4/(74649600*epsilon) - f_3/(622080*epsilon**2) - 207793/(1612431360*epsilon**2) + 107413/(268738560*epsilon**3) - 6907/(22394880*epsilon**4) + 211/(1866240*epsilon**5) - 1/(51840*epsilon**6)","14947":"f_3**2/(311040*epsilon) + 109*f_3/(699840*epsilon) + 71*f_5/(466560*epsilon) - 4217/(16796160*epsilon) - 59*pi**4/(37324800*epsilon) - pi**6/(14696640*epsilon) + 911*f_3/(1866240*epsilon**2) - 11*f_5/(155520*epsilon**2) - 163/(1119744*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 17*f_3/(19440*epsilon**3) + 53/(233280*epsilon**3) + pi**4/(388800*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","14948":"-11*f_3**2/(1866240*epsilon) - 4697*f_3/(67184640*epsilon) + 19*f_5/(559872*epsilon) - 134813/(1612431360*epsilon) - pi**6/(352719360*epsilon) + 373*pi**4/(335923200*epsilon) + 373*f_3/(2799360*epsilon**2) + f_5/(933120*epsilon**2) - 12455/(53747712*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 2959/(7464960*epsilon**3) + f_3/(77760*epsilon**4) - 317/(1866240*epsilon**4) + 1/(31104*epsilon**5)","14949":"343*f_3/(5598720*epsilon) + 7*f_5/(622080*epsilon) + 61*pi**4/(111974400*epsilon) + 721609/(4837294080*epsilon) + 23*f_3/(1866240*epsilon**2) - 71437/(403107840*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) + 9571/(67184640*epsilon**3) + 1/(5832*epsilon**4) - 83/(155520*epsilon**5) + 1/(3240*epsilon**6)","14950":"-371*f_3/(4478976*epsilon) - f_5/(207360*epsilon) - 7*pi**4/(111974400*epsilon) + 136339/(4837294080*epsilon) + 151*f_3/(1866240*epsilon**2) - pi**4/(9331200*epsilon**2) + 19541/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) - 403/(26873856*epsilon**3) - 109/(622080*epsilon**4) + 43/(186624*epsilon**5) - 7/(77760*epsilon**6)","14951":"-877*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) + 3955/(8707129344*epsilon) + 11*pi**4/(806215680*epsilon) + 11*f_3/(6718464*epsilon**2) - 16657/(7255941120*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) + 4211/(483729408*epsilon**3) - 643/(40310784*epsilon**4) + 209/(16796160*epsilon**5) - 1/(279936*epsilon**6)","14952":"-134837/(21767823360*epsilon) - 18197/(7255941120*epsilon**2) + 61541/(4837294080*epsilon**3) - 6139/(403107840*epsilon**4) + 55/(6718464*epsilon**5) - 1/(559872*epsilon**6)","14953":"-1229*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 25813/(17414258688*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) + pi**4/(335923200*epsilon**2) + 1097/(906992640*epsilon**2) + f_3/(2799360*epsilon**3) + 43397/(4837294080*epsilon**3) - 5851/(403107840*epsilon**4) + 55/(6718464*epsilon**5) - 1/(559872*epsilon**6)","14954":"-1037*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) + 11*pi**4/(806215680*epsilon) + 5045227/(522427760640*epsilon) + 11*f_3/(6718464*epsilon**2) - pi**4/(671846400*epsilon**2) + 55103/(87071293440*epsilon**2) - f_3/(5598720*epsilon**3) + 383/(26873856*epsilon**3) - 499/(22394880*epsilon**4) + 143/(12597120*epsilon**5) - 1/(419904*epsilon**6)","14955":"85*f_3/(4478976*epsilon) - f_5/(276480*epsilon) - 17*pi**4/(223948800*epsilon) + 119011/(19349176320*epsilon) - 7*f_3/(933120*epsilon**2) - 12115/(644972544*epsilon**2) + 17*pi**4/(74649600*epsilon**2) - 13*f_3/(622080*epsilon**3) + 547/(33592320*epsilon**3) - 913/(22394880*epsilon**4) + 119/(933120*epsilon**5) - 1/(9720*epsilon**6)","14956":"f_3**2/(186624*epsilon) - 769*f_3/(134369280*epsilon) + 7*f_5/(207360*epsilon) - 17*pi**6/(705438720*epsilon) - 2707/(322486272*epsilon) + 181*pi**4/(1343692800*epsilon) + 181*f_3/(11197440*epsilon**2) - 7*f_5/(466560*epsilon**2) - pi**4/(4147200*epsilon**2) + 1189/(26873856*epsilon**2) - f_3/(34560*epsilon**3) + 7/(746496*epsilon**3) + pi**4/(9331200*epsilon**3) + f_3/(77760*epsilon**4) - 19/(233280*epsilon**4) + 1/(25920*epsilon**5)","14957":"-7*f_3**2/(1244160*epsilon) + 3677*f_3/(268738560*epsilon) + f_5/(92160*epsilon) - 53371/(2149908480*epsilon) - pi**6/(117573120*epsilon) + 157*pi**4/(2687385600*epsilon) + 157*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) + 2819/(179159040*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 133/(8957952*epsilon**3) + f_3/(155520*epsilon**4) - 13/(373248*epsilon**4) + 1/(62208*epsilon**5)","14958":"f_3**2/(186624*epsilon) - 337*f_3/(134369280*epsilon) + 7*f_5/(207360*epsilon) - 17*pi**6/(705438720*epsilon) - 19367/(1612431360*epsilon) + 181*pi**4/(1343692800*epsilon) + 181*f_3/(11197440*epsilon**2) - 7*f_5/(466560*epsilon**2) - pi**4/(4147200*epsilon**2) + 6161/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 7/(746496*epsilon**3) + pi**4/(9331200*epsilon**3) + f_3/(77760*epsilon**4) - 19/(233280*epsilon**4) + 1/(25920*epsilon**5)","14959":"-23*f_3/(1244160*epsilon) + pi**4/(18662400*epsilon) + 200891/(29023764480*epsilon) + 31*f_3/(1244160*epsilon**2) - 33479/(2418647040*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 16273/(403107840*epsilon**3) - 1543/(16796160*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","14960":"127*f_3/(8957952*epsilon) + 7*f_5/(2488320*epsilon) - 381427/(58047528960*epsilon) - 11*pi**4/(447897600*epsilon) + 143*f_3/(7464960*epsilon**2) - 737/(75582720*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 11143/(403107840*epsilon**3) + 697/(67184640*epsilon**4) + 53/(559872*epsilon**5) - 7/(93312*epsilon**6)","14961":"-1013*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) + 336211/(522427760640*epsilon) + 11*pi**4/(806215680*epsilon) + 11*f_3/(6718464*epsilon**2) - pi**4/(671846400*epsilon**2) + 29035/(17414258688*epsilon**2) - f_3/(5598720*epsilon**3) + 5897/(403107840*epsilon**3) - 301/(13436928*epsilon**4) + 143/(12597120*epsilon**5) - 1/(419904*epsilon**6)","14962":"5*f_3**2/(373248*epsilon) - 4441*f_3/(134369280*epsilon) - f_5/(414720*epsilon) - 1267/(75582720*epsilon) - pi**6/(352719360*epsilon) + 29*pi**4/(268738560*epsilon) + 469*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) - pi**4/(4147200*epsilon**2) + 821/(201553920*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 1651/(33592320*epsilon**3) + f_3/(77760*epsilon**4) - 17/(174960*epsilon**4) + 11/(233280*epsilon**5)","14963":"f_3**2/(69120*epsilon) - 1471*f_3/(134369280*epsilon) + f_5/(46080*epsilon) - 263303/(9674588160*epsilon) - pi**6/(58786560*epsilon) + 193*pi**4/(1343692800*epsilon) + 193*f_3/(11197440*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(4147200*epsilon**2) + 859/(161243136*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 4529/(67184640*epsilon**3) + f_3/(77760*epsilon**4) - 61/(559872*epsilon**4) + 5/(93312*epsilon**5)","14964":"-13*f_3**2/(622080*epsilon) + 203*f_3/(5598720*epsilon) + 509*f_5/(1866240*epsilon) - 251/(1679616*epsilon) - 151*pi**4/(223948800*epsilon) - pi**6/(58786560*epsilon) + 1327*f_3/(3732480*epsilon**2) - 49*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) + 1211/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(15552*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14965":"f_3**2/(414720*epsilon) + 1711*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - 233917/(1612431360*epsilon) - 133*pi**4/(1343692800*epsilon) + pi**6/(78382080*epsilon) - 2081*f_3/(22394880*epsilon**2) + 7*f_5/(622080*epsilon**2) - 2891/(134369280*epsilon**2) + 167*pi**4/(223948800*epsilon**2) + 83*f_3/(466560*epsilon**3) - 5279/(44789760*epsilon**3) - 7*pi**4/(9331200*epsilon**3) - 7*f_3/(77760*epsilon**4) + 181/(466560*epsilon**4) - 13/(62208*epsilon**5)","14966":"f_3**2/(155520*epsilon) - 21623*f_3/(806215680*epsilon) - f_5/(559872*epsilon) - 3479/(161243136*epsilon) + pi**6/(156764160*epsilon) + 167*pi**4/(895795200*epsilon) + 1243*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) - 9091/(806215680*epsilon**2) + pi**4/(134369280*epsilon**2) - 43*f_3/(1119744*epsilon**3) - pi**4/(55987200*epsilon**3) + 2491/(33592320*epsilon**3) + 19*f_3/(466560*epsilon**4) - 137/(1119744*epsilon**4) + 13/(233280*epsilon**5)","14967":"-23*f_3/(1244160*epsilon) + 23*f_5/(1244160*epsilon) - 40657/(1612431360*epsilon) - pi**4/(14929920*epsilon) + 127*f_3/(1244160*epsilon**2) - 26521/(268738560*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(6480*epsilon**3) + 5549/(22394880*epsilon**3) + 43/(746496*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","14968":"-f_3**2/(1244160*epsilon) - 913*f_3/(268738560*epsilon) - 7*f_5/(276480*epsilon) + 1687/(161243136*epsilon) + 301*pi**4/(2687385600*epsilon) + pi**6/(78382080*epsilon) + 409*f_3/(22394880*epsilon**2) + 7*f_5/(622080*epsilon**2) - pi**4/(8294400*epsilon**2) - 6007/(537477120*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 263/(22394880*epsilon**3) + f_3/(155520*epsilon**4) - 23/(414720*epsilon**4) + 1/(19440*epsilon**5)","14969":"-43*f_3/(806215680*epsilon) - f_5/(1492992*epsilon) + 25711/(348285173760*epsilon) + 11*pi**4/(1612431360*epsilon) + 11*f_3/(13436928*epsilon**2) - pi**4/(134369280*epsilon**2) + 4229/(29023764480*epsilon**2) - f_3/(1119744*epsilon**3) + 107/(483729408*epsilon**3) - 43/(201553920*epsilon**4) + 11/(3359232*epsilon**5) - 1/(279936*epsilon**6)","14970":"13*f_3/(161243136*epsilon) - f_5/(1492992*epsilon) - 409/(69657034752*epsilon) + 11*pi**4/(1612431360*epsilon) + 11*f_3/(13436928*epsilon**2) - pi**4/(134369280*epsilon**2) - 83/(5804752896*epsilon**2) - f_3/(1119744*epsilon**3) - 1/(483729408*epsilon**3) + 13/(40310784*epsilon**4) + 11/(3359232*epsilon**5) - 1/(279936*epsilon**6)","14971":"389*f_3/(2488320*epsilon) + 29*f_5/(622080*epsilon) - 13*pi**4/(37324800*epsilon) + 7961/(179159040*epsilon) - 53*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 36019/(179159040*epsilon**2) + f_3/(17280*epsilon**3) - 5833/(9953280*epsilon**3) + 245/(497664*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","14972":"11*f_3/(2239488*epsilon) - f_5/(276480*epsilon) - 18173/(1612431360*epsilon) + 41*pi**4/(447897600*epsilon) - 113*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 10069/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 71/(44789760*epsilon**3) - 301/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","14973":"-1057*f_3/(44789760*epsilon) + f_5/(276480*epsilon) - 84847/(19349176320*epsilon) + 61*pi**4/(447897600*epsilon) + 133*f_3/(3732480*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 4177/(644972544*epsilon**2) - 17*f_3/(622080*epsilon**3) - 661/(134369280*epsilon**3) - 179/(22394880*epsilon**4) + 47/(466560*epsilon**5) - 7/(77760*epsilon**6)","14974":"17*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) - pi**4/(223948800*epsilon) + 247697/(174142586880*epsilon) - f_3/(414720*epsilon**2) + 9827/(29023764480*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 41/(30233088*epsilon**3) + 239/(201553920*epsilon**4) - 1/(116640*epsilon**5) + 1/(174960*epsilon**6)","14975":"53*f_3/(1492992*epsilon) + 7*f_5/(207360*epsilon) - 104291/(1074954240*epsilon) - 59*pi**4/(111974400*epsilon) - 287*f_3/(2488320*epsilon**2) + 1723/(35831808*epsilon**2) + 67*pi**4/(74649600*epsilon**2) + 61*f_3/(311040*epsilon**3) - 719/(2985984*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 589/(1244160*epsilon**4) - 1/(3840*epsilon**5)","14976":"-191*f_3/(201553920*epsilon) - f_5/(4976640*epsilon) - 294901/(348285173760*epsilon) + 11*pi**4/(671846400*epsilon) + 11*f_3/(5598720*epsilon**2) - 42019/(58047528960*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) - 7*f_3/(11197440*epsilon**3) + 73/(483729408*epsilon**3) - 1891/(403107840*epsilon**4) + 11/(1399680*epsilon**5) - 1/(279936*epsilon**6)","14977":"f_3**2/(155520*epsilon) - 25799*f_3/(806215680*epsilon) - f_5/(559872*epsilon) - 407/(161243136*epsilon) + pi**6/(156764160*epsilon) + 103*pi**4/(895795200*epsilon) + 1387*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) - 2279/(161243136*epsilon**2) + pi**4/(134369280*epsilon**2) - 43*f_3/(1119744*epsilon**3) - pi**4/(55987200*epsilon**3) + 2419/(33592320*epsilon**3) + 19*f_3/(466560*epsilon**4) - 137/(1119744*epsilon**4) + 13/(233280*epsilon**5)","14978":"997*f_3/(268738560*epsilon) - f_5/(1658880*epsilon) - 23*pi**4/(895795200*epsilon) + 12115/(23219011584*epsilon) - 17*f_3/(2488320*epsilon**2) + 19/(3869835264*epsilon**2) + 17*pi**4/(447897600*epsilon**2) + 17*f_3/(3732480*epsilon**3) - 155/(161243136*epsilon**3) + 211/(26873856*epsilon**4) - 7/(311040*epsilon**5) + 7/(466560*epsilon**6)","14979":"-11*f_3/(622080*epsilon) + 159563/(29023764480*epsilon) + pi**4/(14929920*epsilon) + 11*f_3/(414720*epsilon**2) - 19673/(2418647040*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 2981/(80621568*epsilon**3) - 767/(8398080*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","14980":"11*f_3**2/(207360*epsilon) + 431*f_3/(5598720*epsilon) - 29*f_5/(207360*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 2977/(16796160*epsilon) + 1951*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 853/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","14981":"-1039*f_3/(44789760*epsilon) + f_5/(276480*epsilon) - 41791/(19349176320*epsilon) + 11*pi**4/(89579520*epsilon) + 127*f_3/(3732480*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 22181/(3224862720*epsilon**2) - 17*f_3/(622080*epsilon**3) - 229/(134369280*epsilon**3) - 251/(22394880*epsilon**4) + 47/(466560*epsilon**5) - 7/(77760*epsilon**6)","14982":"323*f_3/(44789760*epsilon) + f_5/(414720*epsilon) + 28981/(9674588160*epsilon) + 19*pi**4/(447897600*epsilon) + 19*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 673/(403107840*epsilon**2) - f_3/(311040*epsilon**3) + 653/(53747712*epsilon**3) - 1511/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","14983":"409*f_3/(44789760*epsilon) + f_5/(414720*epsilon) - 451339/(29023764480*epsilon) + 29*pi**4/(447897600*epsilon) - 11*f_3/(1866240*epsilon**2) - 79223/(9674588160*epsilon**2) - 1493/(1612431360*epsilon**3) + 557/(14929920*epsilon**4) - 371/(11197440*epsilon**5) + 1/(103680*epsilon**6)","14984":"-f_3/(1244160*epsilon) + 167/(8707129344*epsilon) + 1211/(14511882240*epsilon**2) + 263/(151165440*epsilon**3) + 227/(100776960*epsilon**4) - 1/(93312*epsilon**5) + 1/(139968*epsilon**6)","14985":"-77*f_3/(50388480*epsilon) - f_5/(4976640*epsilon) + 10903/(69657034752*epsilon) + 11*pi**4/(671846400*epsilon) + 11*f_3/(5598720*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) + 17741/(58047528960*epsilon**2) - 7*f_3/(11197440*epsilon**3) + 149/(2418647040*epsilon**3) - 1963/(403107840*epsilon**4) + 11/(1399680*epsilon**5) - 1/(279936*epsilon**6)","14986":"-7*f_3/(806215680*epsilon) - f_5/(1492992*epsilon) + 16459/(348285173760*epsilon) + 11*pi**4/(1612431360*epsilon) + 11*f_3/(13436928*epsilon**2) - pi**4/(134369280*epsilon**2) + 2681/(29023764480*epsilon**2) - f_3/(1119744*epsilon**3) + 71/(483729408*epsilon**3) - 7/(201553920*epsilon**4) + 11/(3359232*epsilon**5) - 1/(279936*epsilon**6)","14987":"47*f_3/(22394880*epsilon) - f_5/(276480*epsilon) - 17327/(1612431360*epsilon) + 47*pi**4/(447897600*epsilon) - 101*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 10717/(537477120*epsilon**2) + 7*f_3/(311040*epsilon**3) - 143/(44789760*epsilon**3) - 301/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","14988":"983507/(8707129344*epsilon) - 461459/(4837294080*epsilon**2) + 133669/(2418647040*epsilon**3) - 4621/(201553920*epsilon**4) + 11/(1866240*epsilon**5) - 1/(1399680*epsilon**6)","14989":"4429*f_3/(201553920*epsilon) + 7*f_5/(11197440*epsilon) - 895721/(43535646720*epsilon) - 11*pi**4/(335923200*epsilon) - 11*f_3/(2799360*epsilon**2) - 1572863/(43535646720*epsilon**2) + pi**4/(335923200*epsilon**2) + f_3/(2799360*epsilon**3) + 3757/(67184640*epsilon**3) - 8947/(302330880*epsilon**4) + 11/(1399680*epsilon**5) - 1/(1049760*epsilon**6)","14990":"-f_3**2/(933120*epsilon) - 1523*f_3/(22394880*epsilon) + 89*f_5/(1119744*epsilon) + pi**6/(176359680*epsilon) + 69469/(4837294080*epsilon) + 97*pi**4/(134369280*epsilon) + 853*f_3/(5598720*epsilon**2) - 19*f_5/(466560*epsilon**2) - 17141/(134369280*epsilon**2) - 49*pi**4/(55987200*epsilon**2) - 49*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 29/(124416*epsilon**3) + f_3/(38880*epsilon**4) - 103/(699840*epsilon**4) + 1/(29160*epsilon**5)","14991":"-f_3**2/(933120*epsilon) - 2459*f_3/(22394880*epsilon) + 89*f_5/(1119744*epsilon) + pi**6/(176359680*epsilon) + 339037/(4837294080*epsilon) + 97*pi**4/(134369280*epsilon) + 853*f_3/(5598720*epsilon**2) - 19*f_5/(466560*epsilon**2) - 19301/(134369280*epsilon**2) - 49*pi**4/(55987200*epsilon**2) - 49*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 29/(124416*epsilon**3) + f_3/(38880*epsilon**4) - 103/(699840*epsilon**4) + 1/(29160*epsilon**5)","14992":"-43*f_3**2/(186624*epsilon) + pi**4*f_3/(933120*epsilon) + 31*f_3/(139968*epsilon) + 4391*f_5/(5598720*epsilon) - f_7/(15552*epsilon) - 43*pi**6/(70543872*epsilon) - 989/(3732480*epsilon) - pi**4/(13996800*epsilon) + f_3**2/(15552*epsilon**2) - 109*f_3/(466560*epsilon**2) - 43*f_5/(93312*epsilon**2) + pi**4/(4665600*epsilon**2) + pi**6/(5878656*epsilon**2) + 65/(186624*epsilon**2) + f_3/(38880*epsilon**3) + f_5/(7776*epsilon**3) - 11/(38880*epsilon**3) + 1/(12960*epsilon**4)","14993":"589*f_3/(3732480*epsilon) - 23*f_5/(622080*epsilon) - 78301/(403107840*epsilon) + 19*pi**4/(37324800*epsilon) - 19*f_3/(311040*epsilon**2) + 53101/(537477120*epsilon**2) + f_3/(10368*epsilon**3) + 2587/(89579520*epsilon**3) + 167/(2488320*epsilon**4) - 179/(622080*epsilon**5) + 1/(5760*epsilon**6)","14994":"-5*f_3/(248832*epsilon) + 61*f_5/(1244160*epsilon) - 21581/(322486272*epsilon) - pi**4/(3732480*epsilon) + f_3/(82944*epsilon**2) - 23137/(268738560*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 1225/(4478976*epsilon**3) + 71/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","14995":"137*f_3**2/(622080*epsilon) - 31*f_3/(248832*epsilon) - 559*f_5/(1866240*epsilon) - 163*pi**4/(55987200*epsilon) - 11*pi**6/(117573120*epsilon) + 26827/(53747712*epsilon) - f_3/(3240*epsilon**2) + 17*f_5/(311040*epsilon**2) + 169/(1244160*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1049/(1866240*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","14996":"407*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) + 61*pi**4/(111974400*epsilon) + 778057/(4837294080*epsilon) + 23*f_3/(1866240*epsilon**2) - 14219/(80621568*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) + 9211/(67184640*epsilon**3) + 163/(933120*epsilon**4) - 83/(155520*epsilon**5) + 1/(3240*epsilon**6)","14997":"2303*f_3/(201553920*epsilon) - f_5/(1866240*epsilon) - 77*pi**4/(2015539200*epsilon) + 231671/(7255941120*epsilon) - 77*f_3/(16796160*epsilon**2) - 321133/(7255941120*epsilon**2) + pi**4/(167961600*epsilon**2) + f_3/(1399680*epsilon**3) + 16969/(403107840*epsilon**3) - 871/(33592320*epsilon**4) + 77/(8398080*epsilon**5) - 1/(699840*epsilon**6)","14998":"476993/(43535646720*epsilon) - 1461671/(43535646720*epsilon**2) + 62123/(1209323520*epsilon**3) - 2899/(75582720*epsilon**4) + 121/(8398080*epsilon**5) - 1/(419904*epsilon**6)","14999":"-f_3/(3732480*epsilon) + 54649/(1451188224*epsilon) + 147307/(967458816*epsilon**2) - 28939/(268738560*epsilon**3) - 2255/(13436928*epsilon**4) + 1201/(5598720*epsilon**5) - 7/(93312*epsilon**6)","15000":"53*f_3/(1492992*epsilon) - 53*f_5/(622080*epsilon) - 4463/(107495424*epsilon) + 61*pi**4/(74649600*epsilon) - 49*f_3/(622080*epsilon**2) - pi**4/(2073600*epsilon**2) + 1751/(22394880*epsilon**2) + 7*f_3/(51840*epsilon**3) + 479/(8957952*epsilon**3) + 53/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","15001":"833*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 29*pi**4/(268738560*epsilon) + 17243/(5804752896*epsilon) - 29*f_3/(2239488*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 41069/(9674588160*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 4061/(201553920*epsilon**3) + 3593/(67184640*epsilon**4) - 1/(17496*epsilon**5) + 1/(46656*epsilon**6)","15002":"43*f_3**2/(933120*epsilon) - 119*f_3/(233280*epsilon) - pi**4*f_3/(4665600*epsilon) + 979*f_5/(1119744*epsilon) + 359*f_7/(622080*epsilon) - 43*pi**6/(70543872*epsilon) - 24769/(67184640*epsilon) + pi**4/(622080*epsilon) - f_3**2/(77760*epsilon**2) + 47*f_3/(155520*epsilon**2) - 43*f_5/(93312*epsilon**2) - pi**4/(1555200*epsilon**2) + 7/(51840*epsilon**2) + pi**6/(5878656*epsilon**2) - f_3/(12960*epsilon**3) + f_5/(7776*epsilon**3) - 5/(15552*epsilon**3) + 11/(38880*epsilon**4)","15003":"43*f_3**2/(466560*epsilon) - 403*f_3/(5598720*epsilon) - pi**4*f_3/(2332800*epsilon) + 589*f_5/(1399680*epsilon) - 61*f_7/(311040*epsilon) - 43*pi**6/(35271936*epsilon) + 83*pi**4/(27993600*epsilon) + 6641/(11197440*epsilon) - f_3**2/(38880*epsilon**2) + 701*f_3/(933120*epsilon**2) - 43*f_5/(46656*epsilon**2) - 11*pi**4/(9331200*epsilon**2) - 77/(1244160*epsilon**2) + pi**6/(2939328*epsilon**2) - 13*f_3/(38880*epsilon**3) + f_5/(3888*epsilon**3) - 1/(2430*epsilon**3) + 1/(4320*epsilon**4)","15004":"43*f_3**2/(933120*epsilon) - pi**4*f_3/(4665600*epsilon) + 547*f_3/(5598720*epsilon) - 973*f_5/(5598720*epsilon) - 67*f_7/(207360*epsilon) - 43*pi**6/(70543872*epsilon) + 19*pi**4/(11197440*epsilon) + 3569/(5598720*epsilon) - f_3**2/(77760*epsilon**2) + 197*f_3/(466560*epsilon**2) - 43*f_5/(93312*epsilon**2) - 11/(62208*epsilon**2) - pi**4/(933120*epsilon**2) + pi**6/(5878656*epsilon**2) - f_3/(7776*epsilon**3) + f_5/(7776*epsilon**3) - 1/(6480*epsilon**3) + 1/(12960*epsilon**4)","15005":"-7522939/(130606940160*epsilon) - 1358861/(21767823360*epsilon**2) + 43573/(483729408*epsilon**3) - 1681/(40310784*epsilon**4) + 517/(50388480*epsilon**5) - 1/(839808*epsilon**6)","15006":"1124059/(43535646720*epsilon) - 506683/(8707129344*epsilon**2) + 4021/(67184640*epsilon**3) - 1811/(60466176*epsilon**4) + 11/(1399680*epsilon**5) - 1/(1049760*epsilon**6)","15007":"-17*f_3**2/(311040*epsilon) - 413*f_3/(4478976*epsilon) + 41*f_5/(373248*epsilon) + pi**6/(29393280*epsilon) + 6583/(151165440*epsilon) + 127*pi**4/(134369280*epsilon) + 197*f_3/(1119744*epsilon**2) - 13*f_5/(155520*epsilon**2) - 3817/(16796160*epsilon**2) - 49*pi**4/(55987200*epsilon**2) - 49*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 13/(41472*epsilon**3) + f_3/(38880*epsilon**4) - 25/(139968*epsilon**4) + 1/(23328*epsilon**5)","15008":"19*f_3**2/(373248*epsilon) - 8177*f_3/(67184640*epsilon) - 89*f_5/(1866240*epsilon) + pi**6/(352719360*epsilon) + 19*pi**4/(671846400*epsilon) + 38669/(483729408*epsilon) + 1523*f_3/(11197440*epsilon**2) - f_5/(933120*epsilon**2) - 10471/(50388480*epsilon**2) - 13*pi**4/(37324800*epsilon**2) - 29*f_3/(155520*epsilon**3) + pi**4/(2332800*epsilon**3) + 6707/(16796160*epsilon**3) + f_3/(19440*epsilon**4) - 173/(699840*epsilon**4) + 7/(116640*epsilon**5)","15009":"-f_3**2/(1244160*epsilon) - 1751*f_3/(134369280*epsilon) - 79*f_5/(3732480*epsilon) - 80185/(1934917632*epsilon) + pi**6/(117573120*epsilon) + 83*pi**4/(671846400*epsilon) + 1817*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 7901/(100776960*epsilon**2) - 13*pi**4/(74649600*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(4665600*epsilon**3) + 24133/(134369280*epsilon**3) + f_3/(38880*epsilon**4) - 167/(1119744*epsilon**4) + 47/(933120*epsilon**5)","15010":"-f_3**2/(622080*epsilon) - 107*f_3/(11197440*epsilon) - 23*f_5/(933120*epsilon) - 3841/(134369280*epsilon) + pi**4/(8294400*epsilon) + pi**6/(29393280*epsilon) - 551*f_3/(3732480*epsilon**2) + 11*f_5/(311040*epsilon**2) - 397/(2488320*epsilon**2) + 11*pi**4/(12441600*epsilon**2) + 11*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 101/(2488320*epsilon**3) - f_3/(6480*epsilon**4) + 43/(103680*epsilon**4) - 11/(51840*epsilon**5)","15011":"-43*f_3**2/(233280*epsilon) - 841*f_3/(1399680*epsilon) + pi**4*f_3/(1166400*epsilon) + 1033*f_5/(559872*epsilon) + 323*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) - 89/(699840*epsilon) + 49*pi**4/(55987200*epsilon) + f_3**2/(19440*epsilon**2) + 269*f_3/(933120*epsilon**2) - 43*f_5/(46656*epsilon**2) + pi**4/(9331200*epsilon**2) + 1129/(3732480*epsilon**2) + pi**6/(2939328*epsilon**2) - 7*f_3/(38880*epsilon**3) + f_5/(3888*epsilon**3) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","15012":"145*f_3/(1492992*epsilon) - 5*f_5/(20736*epsilon) - 7*pi**4/(74649600*epsilon) + 20309/(179159040*epsilon) - 31*f_3/(311040*epsilon**2) + 4411/(179159040*epsilon**2) + f_3/(10368*epsilon**3) - 4601/(9953280*epsilon**3) + 1129/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15013":"f_3**2/(155520*epsilon) - 4411*f_3/(161243136*epsilon) - f_5/(559872*epsilon) - 1733/(161243136*epsilon) + pi**6/(156764160*epsilon) + 119*pi**4/(895795200*epsilon) + 811*f_3/(67184640*epsilon**2) + f_5/(233280*epsilon**2) + pi**4/(134369280*epsilon**2) + 3221/(806215680*epsilon**2) - 43*f_3/(1119744*epsilon**3) - pi**4/(55987200*epsilon**3) + 2167/(33592320*epsilon**3) + 19*f_3/(466560*epsilon**4) - 137/(1119744*epsilon**4) + 13/(233280*epsilon**5)","15014":"11*f_3**2/(207360*epsilon) - 1369*f_3/(5598720*epsilon) + 113*f_5/(622080*epsilon) - 127*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 3193/(16796160*epsilon) + 1951*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 853/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + 1/(8640*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15015":"2372167/(9674588160*epsilon) + 357847/(1612431360*epsilon**2) - 28903/(29859840*epsilon**3) + 4625/(4478976*epsilon**4) - 1141/(1866240*epsilon**5) + 29/(155520*epsilon**6)","15016":"-43*f_3**2/(233280*epsilon) - 23*f_3/(2799360*epsilon) + pi**4*f_3/(1166400*epsilon) + 697*f_5/(1399680*epsilon) - 797*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) + 23*pi**4/(11197440*epsilon) + 5/(4608*epsilon) + f_3**2/(19440*epsilon**2) + 13*f_3/(116640*epsilon**2) - 43*f_5/(46656*epsilon**2) - 7*pi**4/(4665600*epsilon**2) + pi**6/(2939328*epsilon**2) + 1799/(3732480*epsilon**2) + f_3/(4860*epsilon**3) + f_5/(3888*epsilon**3) - 67/(77760*epsilon**3) + 1/(4320*epsilon**4)","15017":"f_3**2/(311040*epsilon) + 301*f_3/(2799360*epsilon) + 71*f_5/(466560*epsilon) - 3191/(16796160*epsilon) - 59*pi**4/(37324800*epsilon) - pi**6/(14696640*epsilon) + 911*f_3/(1866240*epsilon**2) - 11*f_5/(155520*epsilon**2) - 163/(1119744*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 17*f_3/(19440*epsilon**3) + 53/(233280*epsilon**3) + pi**4/(388800*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","15018":"-437*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) - 72481/(7255941120*epsilon) + 11*pi**4/(223948800*epsilon) + 11*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 53611/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 15349/(806215680*epsilon**3) - 6403/(67184640*epsilon**4) + 757/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15019":"-43*f_3**2/(58320*epsilon) + pi**4*f_3/(291600*epsilon) + 1567*f_3/(1119744*epsilon) + 1489*f_5/(1399680*epsilon) + 239*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) - 10921/(11197440*epsilon) - 5*pi**4/(2239488*epsilon) + f_3**2/(4860*epsilon**2) - 217*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) + pi**4/(583200*epsilon**2) + pi**6/(2939328*epsilon**2) + 19/(17280*epsilon**2) + f_3/(4860*epsilon**3) + f_5/(3888*epsilon**3) - 1/(1440*epsilon**3) + 1/(6480*epsilon**4)","15020":"-473*f_3**2/(933120*epsilon) + 11*pi**4*f_3/(4665600*epsilon) + 9637*f_3/(5598720*epsilon) + 295*f_5/(1119744*epsilon) + 317*f_7/(622080*epsilon) - 929/(559872*epsilon) - 43*pi**6/(70543872*epsilon) - 103*pi**4/(55987200*epsilon) + 11*f_3**2/(77760*epsilon**2) - 83*f_3/(93312*epsilon**2) - 43*f_5/(93312*epsilon**2) + 7*pi**4/(4665600*epsilon**2) + pi**6/(5878656*epsilon**2) + 1031/(933120*epsilon**2) + 7*f_3/(38880*epsilon**3) + f_5/(7776*epsilon**3) - 1/(2430*epsilon**3) + 1/(12960*epsilon**4)","15021":"2293*f_3/(11197440*epsilon) - f_5/(155520*epsilon) - 22663/(107495424*epsilon) - 53*pi**4/(37324800*epsilon) - 97*f_3/(233280*epsilon**2) + f_5/(8640*epsilon**2) - 601/(8957952*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 253/(1244160*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 23/(38880*epsilon**4) - 7/(25920*epsilon**5)","15022":"1723*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(4147200*epsilon) + 5869/(179159040*epsilon) - 61*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 39379/(179159040*epsilon**2) + f_3/(17280*epsilon**3) - 641/(1105920*epsilon**3) + 245/(497664*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15023":"-151*f_3/(7464960*epsilon) + 31*f_5/(622080*epsilon) - 883/(22394880*epsilon) + pi**4/(9331200*epsilon) - 7*f_3/(103680*epsilon**2) - pi**4/(6220800*epsilon**2) + 40039/(179159040*epsilon**2) - f_3/(51840*epsilon**3) - 337/(1105920*epsilon**3) + 889/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15024":"89*f_3/(1492992*epsilon) + 7*f_5/(207360*epsilon) - 125351/(1074954240*epsilon) - 59*pi**4/(111974400*epsilon) - 287*f_3/(2488320*epsilon**2) + 1939/(35831808*epsilon**2) + 67*pi**4/(74649600*epsilon**2) + 61*f_3/(311040*epsilon**3) - 719/(2985984*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 589/(1244160*epsilon**4) - 1/(3840*epsilon**5)","15025":"-17*f_3**2/(622080*epsilon) + 1229*f_3/(5598720*epsilon) - 731*f_5/(1866240*epsilon) + 29*pi**4/(223948800*epsilon) + pi**6/(14696640*epsilon) + 2293/(16796160*epsilon) + 1687*f_3/(3732480*epsilon**2) - 29*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 2167/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4320*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15026":"19*f_3**2/(622080*epsilon) - 61*f_3/(699840*epsilon) - 13*f_5/(93312*epsilon) - 251*pi**4/(223948800*epsilon) - 13*pi**6/(117573120*epsilon) + 13685/(35831808*epsilon) - 365*f_3/(746496*epsilon**2) + 79*f_5/(311040*epsilon**2) + 583/(2985984*epsilon**2) + 19*pi**4/(7464960*epsilon**2) + f_3/(1296*epsilon**3) - 1883/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 97/(155520*epsilon**4) - 1/(6480*epsilon**5)","15027":"-43*f_3**2/(233280*epsilon) - 841*f_3/(1399680*epsilon) + pi**4*f_3/(1166400*epsilon) + 1033*f_5/(559872*epsilon) + 323*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) - 221/(2799360*epsilon) + 49*pi**4/(55987200*epsilon) + f_3**2/(19440*epsilon**2) + 269*f_3/(933120*epsilon**2) - 43*f_5/(46656*epsilon**2) + pi**4/(9331200*epsilon**2) + 1129/(3732480*epsilon**2) + pi**6/(2939328*epsilon**2) - 7*f_3/(38880*epsilon**3) + f_5/(3888*epsilon**3) - 7/(12960*epsilon**3) + 1/(4320*epsilon**4)","15028":"-11*f_3/(1492992*epsilon) - 14993/(3224862720*epsilon) + 11*f_3/(497664*epsilon**2) + 2593/(358318080*epsilon**2) - f_3/(41472*epsilon**3) + 4199/(134369280*epsilon**3) - 1567/(11197440*epsilon**4) + 37/(186624*epsilon**5) - 1/(10368*epsilon**6)","15029":"-f_3/(622080*epsilon) + 24421/(4837294080*epsilon) - 91151/(806215680*epsilon**2) + 81787/(268738560*epsilon**3) - 9229/(22394880*epsilon**4) + 113/(373248*epsilon**5) - 1/(10368*epsilon**6)","15030":"-35843/(1612431360*epsilon) + 48997/(67184640*epsilon**2) - 21799/(14929920*epsilon**3) + 4843/(3732480*epsilon**4) - 199/(311040*epsilon**5) + 1/(5184*epsilon**6)","15031":"43*f_3**2/(466560*epsilon) - 3269*f_3/(2799360*epsilon) - pi**4*f_3/(2332800*epsilon) + 4067*f_5/(2799360*epsilon) + 359*f_7/(311040*epsilon) - 43*pi**6/(35271936*epsilon) - 1723/(2799360*epsilon) + 19*pi**4/(5598720*epsilon) - f_3**2/(38880*epsilon**2) + 197*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) - pi**4/(466560*epsilon**2) + pi**6/(2939328*epsilon**2) + 13/(31104*epsilon**2) - f_3/(3888*epsilon**3) + f_5/(3888*epsilon**3) - 1/(3240*epsilon**3) + 1/(6480*epsilon**4)","15032":"f_3**2/(622080*epsilon) - 85873*f_3/(403107840*epsilon) - 497*f_5/(11197440*epsilon) + pi**6/(117573120*epsilon) + 317*pi**4/(447897600*epsilon) + 369277/(806215680*epsilon) + 317*f_3/(3732480*epsilon**2) + 7*f_5/(933120*epsilon**2) - 39797/(100776960*epsilon**2) - 71*pi**4/(335923200*epsilon**2) - 71*f_3/(2799360*epsilon**3) + pi**4/(27993600*epsilon**3) + 23/(139968*epsilon**3) + f_3/(233280*epsilon**4) - 71/(1399680*epsilon**4) + 1/(116640*epsilon**5)","15033":"-19*f_3**2/(311040*epsilon) - 20281*f_3/(201553920*epsilon) - 497*f_5/(5598720*epsilon) + pi**6/(58786560*epsilon) + 13*pi**4/(8957952*epsilon) + 225973/(403107840*epsilon) + 37*f_3/(1866240*epsilon**2) + 7*f_5/(466560*epsilon**2) - 26657/(50388480*epsilon**2) - 71*pi**4/(167961600*epsilon**2) - 71*f_3/(1399680*epsilon**3) + pi**4/(13996800*epsilon**3) + 5/(17496*epsilon**3) + f_3/(116640*epsilon**4) - 71/(699840*epsilon**4) + 1/(58320*epsilon**5)","15034":"31*f_3/(373248*epsilon) - 107*f_5/(1244160*epsilon) - 113321/(3224862720*epsilon) + 47*pi**4/(74649600*epsilon) - 23*f_3/(103680*epsilon**2) + 23881/(537477120*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 7*f_3/(103680*epsilon**3) - 5959/(22394880*epsilon**3) + 475/(746496*epsilon**4) - 11/(19440*epsilon**5) + 1/(4320*epsilon**6)","15035":"-421*f_3/(7464960*epsilon) - 11*f_5/(622080*epsilon) + 32873/(3224862720*epsilon) + 7*pi**4/(14929920*epsilon) - f_3/(31104*epsilon**2) - pi**4/(6220800*epsilon**2) + 133511/(537477120*epsilon**2) + f_3/(12960*epsilon**3) - 17179/(29859840*epsilon**3) + 1063/(1492992*epsilon**4) - 55/(124416*epsilon**5) + 7/(51840*epsilon**6)","15036":"41*f_3/(1399680*epsilon) + 7*f_5/(11197440*epsilon) + 77*pi**4/(2015539200*epsilon) + 2467403/(16325867520*epsilon) - 121*f_3/(6718464*epsilon**2) - 830653/(7255941120*epsilon**2) - pi**4/(67184640*epsilon**2) + f_3/(279936*epsilon**3) + 19825/(362797056*epsilon**3) - 43/(2239488*epsilon**4) + 11/(2519424*epsilon**5) - 1/(2099520*epsilon**6)","15037":"-7*f_3**2/(233280*epsilon) + 3367*f_3/(22394880*epsilon) - 7*f_5/(279936*epsilon) - 13*pi**6/(352719360*epsilon) - 4601/(161243136*epsilon) + 79*pi**4/(134369280*epsilon) + 421*f_3/(5598720*epsilon**2) + 13*f_5/(233280*epsilon**2) - 12853/(67184640*epsilon**2) - 49*pi**4/(55987200*epsilon**2) - 49*f_3/(466560*epsilon**3) + pi**4/(4665600*epsilon**3) + 1/(4608*epsilon**3) + f_3/(38880*epsilon**4) - 1/(8640*epsilon**4) + 1/(38880*epsilon**5)","15038":"-f_3**2/(311040*epsilon) - 791*f_3/(8957952*epsilon) - 7*f_5/(124416*epsilon) - pi**6/(235146240*epsilon) + 527*pi**4/(1343692800*epsilon) + 127939/(1074954240*epsilon) + 197*f_3/(2239488*epsilon**2) + f_5/(25920*epsilon**2) - 17183/(134369280*epsilon**2) - 49*pi**4/(111974400*epsilon**2) - 49*f_3/(933120*epsilon**3) + pi**4/(9331200*epsilon**3) + 581/(4478976*epsilon**3) + f_3/(77760*epsilon**4) - 37/(373248*epsilon**4) + 1/(31104*epsilon**5)","15039":"-43*f_3**2/(93312*epsilon) + 47*f_3/(349920*epsilon) + pi**4*f_3/(466560*epsilon) + 5471*f_5/(2799360*epsilon) + 19*f_7/(15552*epsilon) - 3419/(1866240*epsilon) - 43*pi**6/(35271936*epsilon) - pi**4/(6998400*epsilon) + f_3**2/(7776*epsilon**2) - 109*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) + pi**4/(2332800*epsilon**2) + pi**6/(2939328*epsilon**2) + 119/(93312*epsilon**2) + f_3/(19440*epsilon**3) + f_5/(3888*epsilon**3) - 11/(19440*epsilon**3) + 1/(6480*epsilon**4)","15040":"-623*f_3/(3732480*epsilon) + 107*f_5/(1244160*epsilon) - 193189/(1612431360*epsilon) + pi**4/(829440*epsilon) + 23*f_3/(138240*epsilon**2) - 46681/(268738560*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(8640*epsilon**3) + 8933/(22394880*epsilon**3) - 73/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15041":"7*f_3/(829440*epsilon) + f_5/(103680*epsilon) - 3289/(59719680*epsilon) + 23*pi**4/(18662400*epsilon) - 67*f_3/(622080*epsilon**2) + 13339/(179159040*epsilon**2) + f_3/(10368*epsilon**3) - 3593/(9953280*epsilon**3) + 1033/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15042":"-145*f_3/(746496*epsilon) + f_5/(207360*epsilon) + 33713/(403107840*epsilon) + 13*pi**4/(12441600*epsilon) - 7*f_3/(103680*epsilon**2) + 10189/(537477120*epsilon**2) + f_3/(10368*epsilon**3) + 1439/(17915904*epsilon**3) + 71/(2488320*epsilon**4) - 179/(622080*epsilon**5) + 1/(5760*epsilon**6)","15043":"937*f_3/(7464960*epsilon) + 13*f_5/(311040*epsilon) - 8813/(35831808*epsilon) + 67*pi**4/(74649600*epsilon) - 17*f_3/(155520*epsilon**2) + 2735/(35831808*epsilon**2) + f_3/(10368*epsilon**3) - 3481/(9953280*epsilon**3) + 1033/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15044":"f_3/(13824*epsilon) - 19*f_5/(1244160*epsilon) - 237829/(1612431360*epsilon) - 7*pi**4/(37324800*epsilon) + f_3/(46080*epsilon**2) - 26377/(268738560*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 6341/(22394880*epsilon**3) + 71/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15045":"17*f_3**2/(622080*epsilon) + 283*f_3/(5598720*epsilon) - 37*f_5/(186624*epsilon) - 239*pi**4/(223948800*epsilon) - pi**6/(14696640*epsilon) + 15365/(35831808*epsilon) - 389*f_3/(746496*epsilon**2) + 29*f_5/(311040*epsilon**2) + 19*pi**4/(7464960*epsilon**2) + 5927/(14929920*epsilon**2) + f_3/(1296*epsilon**3) - 2063/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 97/(155520*epsilon**4) - 1/(6480*epsilon**5)","15046":"-427*f_3/(3732480*epsilon) + 5*f_5/(248832*epsilon) - pi**4/(3110400*epsilon) + 25583/(1612431360*epsilon) + 61*f_3/(1244160*epsilon**2) - 48229/(268738560*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 6161/(22394880*epsilon**3) + 143/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15047":"-19*f_3**2/(622080*epsilon) - 33889*f_3/(403107840*epsilon) - 497*f_5/(11197440*epsilon) + pi**6/(117573120*epsilon) + 253*pi**4/(447897600*epsilon) + 241237/(1612431360*epsilon) + 109*f_3/(3732480*epsilon**2) + 7*f_5/(933120*epsilon**2) - 117793/(806215680*epsilon**2) - 71*pi**4/(335923200*epsilon**2) - 71*f_3/(2799360*epsilon**3) + pi**4/(27993600*epsilon**3) + 761/(5598720*epsilon**3) + f_3/(233280*epsilon**4) - 581/(5598720*epsilon**4) + 1/(29160*epsilon**5)","15048":"-1327*f_3/(7464960*epsilon) + 83*f_5/(207360*epsilon) - 23149/(89579520*epsilon) + pi**4/(777600*epsilon) + 13*f_3/(51840*epsilon**2) - 20897/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - 13*f_3/(51840*epsilon**3) + 79/(1105920*epsilon**3) + 697/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15049":"35*f_3/(746496*epsilon) + 31*f_5/(207360*epsilon) - 82943/(322486272*epsilon) + 11*pi**4/(12441600*epsilon) + 47*f_3/(207360*epsilon**2) - 59551/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + 10661/(22394880*epsilon**3) - 29/(746496*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15050":"13*f_3**2/(311040*epsilon) + 1097*f_3/(11197440*epsilon) + 49*f_5/(373248*epsilon) - 13*pi**4/(12441600*epsilon) - 8033/(134369280*epsilon) - pi**6/(23514624*epsilon) - 77*f_3/(373248*epsilon**2) - 13*f_5/(77760*epsilon**2) + 8923/(67184640*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 1351/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 107/(466560*epsilon**4) - 11/(77760*epsilon**5)","15051":"71*f_3**2/(622080*epsilon) + 17*f_3/(155520*epsilon) + 851*f_5/(1866240*epsilon) - 161*pi**4/(44789760*epsilon) - 13*pi**6/(58786560*epsilon) - 37289/(537477120*epsilon) - 31*f_3/(69120*epsilon**2) - 13*f_5/(311040*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 46123/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) - 6253/(7464960*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 241/(622080*epsilon**4) - 1/(10368*epsilon**5)","15052":"-f_3**2/(8640*epsilon) + 769*f_3/(11197440*epsilon) + 11*f_5/(62208*epsilon) - pi**4/(746496*epsilon) + 2839/(35831808*epsilon) - 283*f_3/(933120*epsilon**2) + f_5/(8640*epsilon**2) - 7133/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 593/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 7/(17280*epsilon**4) - 1/(5184*epsilon**5)","15053":"-47*f_3/(559872*epsilon) + 23*f_5/(311040*epsilon) - 73601/(1612431360*epsilon) - 23*pi**4/(111974400*epsilon) - 109*f_3/(1866240*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 2809/(26873856*epsilon**2) + 7*f_3/(155520*epsilon**3) + 2803/(67184640*epsilon**3) + 47/(699840*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15054":"827*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 32219/(806215680*epsilon) + pi**4/(1492992*epsilon) - 43*f_3/(311040*epsilon**2) - 1321/(107495424*epsilon**2) + f_3/(10368*epsilon**3) + 13/(89579520*epsilon**3) + 2359/(7464960*epsilon**4) - 397/(622080*epsilon**5) + 19/(51840*epsilon**6)","15055":"-97*f_3**2/(1244160*epsilon) + 43*f_3/(155520*epsilon) + 281*f_5/(3732480*epsilon) - 661*pi**4/(447897600*epsilon) - 13*pi**6/(117573120*epsilon) - 43373/(1074954240*epsilon) - 13*f_3/(46080*epsilon**2) + 47*f_5/(622080*epsilon**2) + 29131/(179159040*epsilon**2) + 7*pi**4/(4147200*epsilon**2) + 7*f_3/(34560*epsilon**3) - 1049/(2985984*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 241/(1244160*epsilon**4) - 1/(20736*epsilon**5)","15056":"-223*f_3/(2488320*epsilon) - 23*f_5/(414720*epsilon) - pi**4/(7464960*epsilon) + 2129329/(14511882240*epsilon) - f_3/(62208*epsilon**2) - 417109/(4837294080*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 39899/(201553920*epsilon**3) - 3349/(16796160*epsilon**4) + 133/(1399680*epsilon**5) - 1/(46656*epsilon**6)","15057":"-19*f_3/(414720*epsilon) - f_5/(311040*epsilon) - 166603/(3224862720*epsilon) + 43*pi**4/(74649600*epsilon) + f_3/(8640*epsilon**2) - 11263/(33592320*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(5760*epsilon**3) + 2387/(5598720*epsilon**3) + 589/(3732480*epsilon**4) - 83/(155520*epsilon**5) + 7/(25920*epsilon**6)","15058":"43*f_3**2/(466560*epsilon) - 2923*f_3/(5598720*epsilon) - pi**4*f_3/(2332800*epsilon) + 1489*f_5/(1399680*epsilon) - 61*f_7/(311040*epsilon) - 43*pi**6/(35271936*epsilon) + 83*pi**4/(27993600*epsilon) + 5921/(11197440*epsilon) - f_3**2/(38880*epsilon**2) + 701*f_3/(933120*epsilon**2) - 43*f_5/(46656*epsilon**2) - 11*pi**4/(9331200*epsilon**2) - 77/(1244160*epsilon**2) + pi**6/(2939328*epsilon**2) - 13*f_3/(38880*epsilon**3) + f_5/(3888*epsilon**3) - 1/(2430*epsilon**3) + 1/(4320*epsilon**4)","15059":"-17*f_3**2/(622080*epsilon) - 1159*f_3/(5598720*epsilon) + 469*f_5/(1866240*epsilon) - 577/(33592320*epsilon) + pi**4/(44789760*epsilon) + pi**6/(14696640*epsilon) + 1351*f_3/(3732480*epsilon**2) - 29*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1351/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4860*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15060":"-f_3**2/(1244160*epsilon) - 1751*f_3/(134369280*epsilon) - 79*f_5/(3732480*epsilon) - 80185/(1934917632*epsilon) + pi**6/(117573120*epsilon) + 83*pi**4/(671846400*epsilon) + 1817*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 7901/(100776960*epsilon**2) - 13*pi**4/(74649600*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(4665600*epsilon**3) + 24133/(134369280*epsilon**3) + f_3/(38880*epsilon**4) - 167/(1119744*epsilon**4) + 47/(933120*epsilon**5)","15061":"f_3/(1866240*epsilon) - 146201/(43535646720*epsilon) + 2443/(7255941120*epsilon**2) - 3299/(120932352*epsilon**3) + 3113/(50388480*epsilon**4) - 5/(104976*epsilon**5) + 1/(69984*epsilon**6)","15062":"-12533/(8707129344*epsilon) - 350641/(29023764480*epsilon**2) - 11851/(4837294080*epsilon**3) + 15887/(403107840*epsilon**4) - 1301/(33592320*epsilon**5) + 7/(559872*epsilon**6)","15063":"-1049*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) + 11*pi**4/(806215680*epsilon) + 3689827/(522427760640*epsilon) + 11*f_3/(6718464*epsilon**2) - pi**4/(671846400*epsilon**2) + 373271/(87071293440*epsilon**2) - f_3/(5598720*epsilon**3) + 5177/(403107840*epsilon**3) - 1481/(67184640*epsilon**4) + 143/(12597120*epsilon**5) - 1/(419904*epsilon**6)","15064":"-961673/(87071293440*epsilon) + 377/(906992640*epsilon**2) + 56429/(4837294080*epsilon**3) - 6067/(403107840*epsilon**4) + 55/(6718464*epsilon**5) - 1/(559872*epsilon**6)","15065":"-949*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) - 15781/(10883911680*epsilon) + 11*pi**4/(806215680*epsilon) + 11*f_3/(6718464*epsilon**2) - pi**4/(335923200*epsilon**2) + 713/(7255941120*epsilon**2) - f_3/(2799360*epsilon**3) + 17527/(2418647040*epsilon**3) - 3143/(201553920*epsilon**4) + 209/(16796160*epsilon**5) - 1/(279936*epsilon**6)","15066":"1613*f_3/(134369280*epsilon) - 7*f_5/(3732480*epsilon) - pi**4/(149299200*epsilon) + 31115/(17414258688*epsilon) - f_3/(1244160*epsilon**2) - 7087/(2902376448*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) - 50263/(4837294080*epsilon**3) + 2519/(80621568*epsilon**4) - 7/(248832*epsilon**5) + 5/(559872*epsilon**6)","15067":"-401*f_3/(4478976*epsilon) - f_5/(207360*epsilon) - pi**4/(27993600*epsilon) + 34717/(1209323520*epsilon) + 157*f_3/(1866240*epsilon**2) - pi**4/(9331200*epsilon**2) + 25337/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) - 3059/(134369280*epsilon**3) - 107/(622080*epsilon**4) + 43/(186624*epsilon**5) - 7/(77760*epsilon**6)","15068":"-13*f_3**2/(1244160*epsilon) - 3947*f_3/(134369280*epsilon) - 7*f_5/(124416*epsilon) + pi**6/(78382080*epsilon) + 171223/(3224862720*epsilon) + 47*pi**4/(83980800*epsilon) + 161*f_3/(2799360*epsilon**2) + 7*f_5/(622080*epsilon**2) - 29549/(537477120*epsilon**2) - pi**4/(3732480*epsilon**2) - f_3/(31104*epsilon**3) + pi**4/(18662400*epsilon**3) + 3109/(22394880*epsilon**3) + f_3/(155520*epsilon**4) - 103/(746496*epsilon**4) + 1/(19440*epsilon**5)","15069":"-17*f_3**2/(622080*epsilon) - 31*f_3/(5598720*epsilon) - 131*f_5/(1866240*epsilon) + 29*pi**4/(223948800*epsilon) + pi**6/(14696640*epsilon) + 1969/(16796160*epsilon) + 1687*f_3/(3732480*epsilon**2) - 29*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 2167/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(4320*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15070":"5*f_3**2/(373248*epsilon) - 3343*f_3/(134369280*epsilon) - f_5/(414720*epsilon) - pi**6/(352719360*epsilon) + 73*pi**4/(1343692800*epsilon) + 6941/(1074954240*epsilon) + 397*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) - pi**4/(4147200*epsilon**2) + 55/(17915904*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 809/(22394880*epsilon**3) + f_3/(77760*epsilon**4) - 13/(186624*epsilon**4) + 1/(31104*epsilon**5)","15071":"-f_3**2/(1244160*epsilon) - 2209*f_3/(268738560*epsilon) - 7*f_5/(276480*epsilon) + 1837/(403107840*epsilon) + pi**6/(78382080*epsilon) + 89*pi**4/(537477120*epsilon) + 553*f_3/(22394880*epsilon**2) + 7*f_5/(622080*epsilon**2) - 9247/(537477120*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 371/(22394880*epsilon**3) + f_3/(155520*epsilon**4) - 23/(414720*epsilon**4) + 1/(19440*epsilon**5)","15072":"13*f_3/(2799360*epsilon) - pi**4/(111974400*epsilon) - 253/(806215680*epsilon) - 11*f_3/(746496*epsilon**2) + pi**4/(37324800*epsilon**2) + 637/(134369280*epsilon**2) + f_3/(311040*epsilon**3) + 31/(44789760*epsilon**3) + 107/(2799360*epsilon**4) - 11/(186624*epsilon**5) + 1/(38880*epsilon**6)","15073":"1763*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 239657/(29023764480*epsilon) + 7*pi**4/(1343692800*epsilon) - 73*f_3/(5598720*epsilon**2) + pi**4/(55987200*epsilon**2) + 22049/(9674588160*epsilon**2) + f_3/(466560*epsilon**3) - 9761/(806215680*epsilon**3) + 149/(3359232*epsilon**4) - 247/(5598720*epsilon**5) + 7/(466560*epsilon**6)","15074":"65*f_3/(8957952*epsilon) + 7*f_5/(1244160*epsilon) - 219103/(29023764480*epsilon) + 11*pi**4/(447897600*epsilon) + f_3/(46656*epsilon**2) - 39689/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 8173/(403107840*epsilon**3) - 1201/(16796160*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","15075":"227*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 7591/(806215680*epsilon) + 7*pi**4/(223948800*epsilon) - f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 6607/(537477120*epsilon**2) + f_3/(311040*epsilon**3) - 203/(44789760*epsilon**3) - 253/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15076":"-31*f_3/(2488320*epsilon) - 7*f_5/(829440*epsilon) + 13*pi**4/(149299200*epsilon) + 16237/(1612431360*epsilon) - 29*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 4753/(537477120*epsilon**2) + f_3/(51840*epsilon**3) - 227/(44789760*epsilon**3) - 277/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15077":"277*f_3/(53747712*epsilon) - 7*f_5/(7464960*epsilon) - 112345/(34828517376*epsilon) + 7*pi**4/(2687385600*epsilon) - 73*f_3/(11197440*epsilon**2) + pi**4/(111974400*epsilon**2) + 9199/(2902376448*epsilon**2) + f_3/(933120*epsilon**3) - 6521/(483729408*epsilon**3) + 3007/(100776960*epsilon**4) - 353/(16796160*epsilon**5) + 1/(174960*epsilon**6)","15078":"-13247/(1612431360*epsilon) + 18899/(1074954240*epsilon**2) + 145/(11943936*epsilon**3) - 419/(4976640*epsilon**4) + 137/(1244160*epsilon**5) - 1/(20736*epsilon**6)","15079":"7*f_3/(414720*epsilon) - 132329/(7255941120*epsilon) - 7*pi**4/(74649600*epsilon) - 19*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 8587/(483729408*epsilon**2) + f_3/(103680*epsilon**3) - 12511/(403107840*epsilon**3) - 341/(16796160*epsilon**4) + 373/(2799360*epsilon**5) - 11/(116640*epsilon**6)","15080":"-593*f_3/(44789760*epsilon) - 7*f_5/(2488320*epsilon) + 7*pi**4/(223948800*epsilon) + 103529/(29023764480*epsilon) - 137*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 32501/(4837294080*epsilon**2) + 7*f_3/(311040*epsilon**3) + 149/(3149280*epsilon**3) - 8629/(67184640*epsilon**4) + 35/(279936*epsilon**5) - 5/(93312*epsilon**6)","15081":"179*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 11*pi**4/(2015539200*epsilon) - 10337/(261213880320*epsilon) - 11*f_3/(16796160*epsilon**2) - 10985/(5804752896*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) + 13957/(1813985280*epsilon**3) - 2449/(201553920*epsilon**4) + 11/(1259712*epsilon**5) - 1/(419904*epsilon**6)","15082":"f_3**2/(69120*epsilon) - 2857*f_3/(134369280*epsilon) + f_5/(46080*epsilon) - pi**6/(58786560*epsilon) - 9587/(806215680*epsilon) - 19*pi**4/(268738560*epsilon) + 553*f_3/(11197440*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(4147200*epsilon**2) + 781/(33592320*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 5/(279936*epsilon**3) + f_3/(77760*epsilon**4) - 1/(17280*epsilon**4) + 1/(38880*epsilon**5)","15083":"13*f_3**2/(622080*epsilon) - 4891*f_3/(134369280*epsilon) + f_5/(46080*epsilon) - pi**6/(58786560*epsilon) + 103*pi**4/(1343692800*epsilon) + 14261/(1074954240*epsilon) + 427*f_3/(11197440*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(4147200*epsilon**2) + 523/(17915904*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 61/(4478976*epsilon**3) + f_3/(77760*epsilon**4) - 13/(186624*epsilon**4) + 1/(31104*epsilon**5)","15084":"5*f_3**2/(373248*epsilon) - 2353*f_3/(134369280*epsilon) - f_5/(414720*epsilon) - 931/(161243136*epsilon) - pi**6/(352719360*epsilon) + pi**4/(1343692800*epsilon) + 433*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) - pi**4/(4147200*epsilon**2) + 169/(33592320*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 43/(1399680*epsilon**3) + f_3/(77760*epsilon**4) - 1/(17280*epsilon**4) + 1/(38880*epsilon**5)","15085":"5*f_3**2/(373248*epsilon) - 629*f_3/(26873856*epsilon) - f_5/(414720*epsilon) - 6121/(302330880*epsilon) - pi**6/(352719360*epsilon) + 29*pi**4/(268738560*epsilon) + 469*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) - pi**4/(4147200*epsilon**2) + 173/(201553920*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 1651/(33592320*epsilon**3) + f_3/(77760*epsilon**4) - 17/(174960*epsilon**4) + 11/(233280*epsilon**5)","15086":"5*f_3**2/(373248*epsilon) - 6601*f_3/(134369280*epsilon) - f_5/(414720*epsilon) - pi**6/(352719360*epsilon) + 3679/(604661760*epsilon) + 217*pi**4/(1343692800*epsilon) + 541*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) - pi**4/(4147200*epsilon**2) - 1483/(201553920*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 1723/(33592320*epsilon**3) + f_3/(77760*epsilon**4) - 17/(174960*epsilon**4) + 11/(233280*epsilon**5)","15087":"-1748869/(174142586880*epsilon) - 405559/(87071293440*epsilon**2) + 37339/(3627970560*epsilon**3) - 8809/(1209323520*epsilon**4) + 77/(25194240*epsilon**5) - 1/(1679616*epsilon**6)","15088":"-949*f_3/(403107840*epsilon) - 7*f_5/(22394880*epsilon) - 1310989/(87071293440*epsilon) - 11*pi**4/(2015539200*epsilon) - 209*f_3/(67184640*epsilon**2) - 118693/(43535646720*epsilon**2) - pi**4/(671846400*epsilon**2) + 7*f_3/(2799360*epsilon**3) + 24811/(1813985280*epsilon**3) - 7873/(604661760*epsilon**4) + 77/(12597120*epsilon**5) - 1/(839808*epsilon**6)","15089":"-949*f_3/(403107840*epsilon) + f_5/(3732480*epsilon) - 15781/(10883911680*epsilon) + 11*pi**4/(806215680*epsilon) + 11*f_3/(6718464*epsilon**2) - pi**4/(335923200*epsilon**2) + 713/(7255941120*epsilon**2) - f_3/(2799360*epsilon**3) + 17527/(2418647040*epsilon**3) - 3143/(201553920*epsilon**4) + 209/(16796160*epsilon**5) - 1/(279936*epsilon**6)","15090":"-59089/(29023764480*epsilon) - 9299/(2418647040*epsilon**2) - 23663/(1612431360*epsilon**3) + 2347/(44789760*epsilon**4) - 109/(2239488*epsilon**5) + 1/(62208*epsilon**6)","15091":"-f_3/(7464960*epsilon) + 635/(214990848*epsilon) - 653/(67184640*epsilon**2) - 4963/(806215680*epsilon**3) + 29/(1399680*epsilon**4) - 121/(5598720*epsilon**5) + 1/(116640*epsilon**6)","15092":"-37*f_3/(11197440*epsilon) + f_5/(276480*epsilon) - 17*pi**4/(111974400*epsilon) + 146641/(19349176320*epsilon) + 167*f_3/(7464960*epsilon**2) - 4603/(403107840*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 251/(67184640*epsilon**3) - 1301/(22394880*epsilon**4) + 5/(31104*epsilon**5) - 17/(155520*epsilon**6)","15093":"-77*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 31*pi**4/(447897600*epsilon) + 58763/(9674588160*epsilon) - 31*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 829/(80621568*epsilon**2) + f_3/(311040*epsilon**3) + 307/(8398080*epsilon**3) - 1403/(11197440*epsilon**4) + 67/(466560*epsilon**5) - 1/(15552*epsilon**6)","15094":"7*f_3/(414720*epsilon) + 7*f_5/(829440*epsilon) - 49781/(3869835264*epsilon) - 7*pi**4/(74649600*epsilon) + f_3/(92160*epsilon**2) - 469/(201553920*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) - 77/(4199040*epsilon**3) - 77/(4478976*epsilon**4) + 19/(155520*epsilon**5) - 13/(155520*epsilon**6)","15095":"-169*f_3/(89579520*epsilon) - 7*f_5/(2488320*epsilon) - 23*pi**4/(895795200*epsilon) + 208633/(58047528960*epsilon) + 17*f_3/(1492992*epsilon**2) - 15173/(2418647040*epsilon**2) + pi**4/(14929920*epsilon**2) - f_3/(62208*epsilon**3) - 2929/(806215680*epsilon**3) - 463/(67184640*epsilon**4) + 319/(5598720*epsilon**5) - 19/(466560*epsilon**6)","15096":"13*f_3/(2799360*epsilon) - pi**4/(111974400*epsilon) - 253/(806215680*epsilon) - 11*f_3/(746496*epsilon**2) + pi**4/(37324800*epsilon**2) + 637/(134369280*epsilon**2) + f_3/(311040*epsilon**3) + 31/(44789760*epsilon**3) + 107/(2799360*epsilon**4) - 11/(186624*epsilon**5) + 1/(38880*epsilon**6)","15097":"f_3/(3732480*epsilon) + 22147/(14511882240*epsilon) - 5383/(1209323520*epsilon**2) - 22007/(1612431360*epsilon**3) + 2323/(44789760*epsilon**4) - 109/(2239488*epsilon**5) + 1/(62208*epsilon**6)","15098":"77399/(104485552128*epsilon) - 22841/(11609505792*epsilon**2) + 3533/(725594112*epsilon**3) - 521/(80621568*epsilon**4) + 11/(2519424*epsilon**5) - 1/(839808*epsilon**6)","15099":"587737/(522427760640*epsilon) - 83497/(14511882240*epsilon**2) + 56927/(7255941120*epsilon**3) - 7/(1244160*epsilon**4) + 121/(50388480*epsilon**5) - 1/(2099520*epsilon**6)","15100":"-29*f_3/(44789760*epsilon) - 7*f_5/(11197440*epsilon) - 11*pi**4/(806215680*epsilon) + 144083/(52242776064*epsilon) - 11*f_3/(16796160*epsilon**2) - 59281/(7255941120*epsilon**2) + pi**4/(167961600*epsilon**2) + f_3/(1399680*epsilon**3) + 44111/(3627970560*epsilon**3) - 173/(16796160*epsilon**4) + 121/(25194240*epsilon**5) - 1/(1049760*epsilon**6)","15101":"-119*f_3/(20155392*epsilon) - f_5/(1866240*epsilon) - 11*pi**4/(1007769600*epsilon) + 465359/(43535646720*epsilon) + 121*f_3/(33592320*epsilon**2) - 58685/(5804752896*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) + 2959/(241864704*epsilon**3) - 2489/(201553920*epsilon**4) + 11/(1679616*epsilon**5) - 1/(699840*epsilon**6)","15102":"1051*f_3/(268738560*epsilon) + 7*f_5/(22394880*epsilon) - 3206357/(522427760640*epsilon) - 77*pi**4/(8062156800*epsilon) - 77*f_3/(67184640*epsilon**2) - 5219/(2902376448*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) + 48611/(7255941120*epsilon**3) - 61/(11197440*epsilon**4) + 121/(50388480*epsilon**5) - 1/(2099520*epsilon**6)","15103":"193*f_3/(33592320*epsilon) - 2369951/(261213880320*epsilon) - 11*pi**4/(335923200*epsilon) - 11*f_3/(3732480*epsilon**2) - 8359/(7255941120*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 7159/(725594112*epsilon**3) - 167/(16796160*epsilon**4) + 121/(25194240*epsilon**5) - 1/(1049760*epsilon**6)","15104":"-f_3**2/(622080*epsilon) + 3191*f_3/(134369280*epsilon) - 7*f_5/(138240*epsilon) - 23*pi**4/(1343692800*epsilon) + 1573/(806215680*epsilon) + pi**6/(39191040*epsilon) + 193*f_3/(11197440*epsilon**2) + 7*f_5/(311040*epsilon**2) - pi**4/(4147200*epsilon**2) - 443/(33592320*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 61/(1399680*epsilon**3) + f_3/(77760*epsilon**4) - 1/(17280*epsilon**4) + 1/(38880*epsilon**5)","15105":"-233*f_3/(80621568*epsilon) + f_5/(3732480*epsilon) - 98123/(87071293440*epsilon) + 11*pi**4/(806215680*epsilon) + 11*f_3/(6718464*epsilon**2) - 3473/(3627970560*epsilon**2) - pi**4/(335923200*epsilon**2) - f_3/(2799360*epsilon**3) + 4247/(483729408*epsilon**3) - 3251/(201553920*epsilon**4) + 209/(16796160*epsilon**5) - 1/(279936*epsilon**6)","15106":"-f_3/(262440*epsilon) + 7*f_5/(7464960*epsilon) - 11*pi**4/(1343692800*epsilon) + 43909/(21767823360*epsilon) + 11*f_3/(2799360*epsilon**2) - 202849/(29023764480*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 15191/(1209323520*epsilon**3) - 505/(40310784*epsilon**4) + 11/(1679616*epsilon**5) - 1/(699840*epsilon**6)","15107":"251*f_3/(134369280*epsilon) + 7*f_5/(22394880*epsilon) - 11*pi**4/(2015539200*epsilon) + 40099/(261213880320*epsilon) - 11*f_3/(16796160*epsilon**2) - 26341/(29023764480*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) + 2381/(362797056*epsilon**3) - 2377/(201553920*epsilon**4) + 11/(1259712*epsilon**5) - 1/(419904*epsilon**6)","15108":"-15251/(9674588160*epsilon) - 4919/(403107840*epsilon**2) - 421/(89579520*epsilon**3) + 3047/(67184640*epsilon**4) - 211/(5598720*epsilon**5) + 1/(93312*epsilon**6)","15109":"-1373*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 211543/(43535646720*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) + pi**4/(335923200*epsilon**2) + 28693/(7255941120*epsilon**2) + f_3/(2799360*epsilon**3) + 7657/(967458816*epsilon**3) - 5779/(403107840*epsilon**4) + 55/(6718464*epsilon**5) - 1/(559872*epsilon**6)","15110":"73*f_3/(201553920*epsilon) + f_5/(2488320*epsilon) - 143*pi**4/(4031078400*epsilon) + 42253/(21767823360*epsilon) + 11*f_3/(16796160*epsilon**2) - 92113/(29023764480*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) + 11231/(1209323520*epsilon**3) - 2381/(201553920*epsilon**4) + 11/(1679616*epsilon**5) - 1/(699840*epsilon**6)","15111":"-1049*f_3/(134369280*epsilon) - 7*f_5/(22394880*epsilon) + 11*pi**4/(806215680*epsilon) + 3689827/(522427760640*epsilon) + 11*f_3/(6718464*epsilon**2) - pi**4/(671846400*epsilon**2) + 373271/(87071293440*epsilon**2) - f_3/(5598720*epsilon**3) + 5177/(403107840*epsilon**3) - 1481/(67184640*epsilon**4) + 143/(12597120*epsilon**5) - 1/(419904*epsilon**6)","15112":"127*f_3/(8957952*epsilon) + 7*f_5/(2488320*epsilon) - 23*pi**4/(447897600*epsilon) - 66031/(58047528960*epsilon) + 119*f_3/(7464960*epsilon**2) - 1699/(151165440*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 10639/(403107840*epsilon**3) + 769/(67184640*epsilon**4) + 53/(559872*epsilon**5) - 7/(93312*epsilon**6)","15113":"f_3/(419904*epsilon) + f_5/(248832*epsilon) - 43*pi**4/(671846400*epsilon) + 46889/(58047528960*epsilon) - 43*f_3/(5598720*epsilon**2) + 1541/(2418647040*epsilon**2) + pi**4/(22394880*epsilon**2) + f_3/(186624*epsilon**3) - 499/(403107840*epsilon**3) + 169/(16796160*epsilon**4) - 83/(2799360*epsilon**5) + 1/(46656*epsilon**6)","15114":"f_3/(92160*epsilon) + f_5/(829440*epsilon) - 13*pi**4/(134369280*epsilon) - 347251/(58047528960*epsilon) - 13*f_3/(1119744*epsilon**2) + 22423/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 1567/(134369280*epsilon**3) + 893/(22394880*epsilon**4) - 17/(349920*epsilon**5) + 1/(46656*epsilon**6)","15115":"907*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - pi**4/(29859840*epsilon) + 80441/(14511882240*epsilon) - f_3/(248832*epsilon**2) + pi**4/(111974400*epsilon**2) + 2387/(241864704*epsilon**2) + f_3/(933120*epsilon**3) - 4903/(161243136*epsilon**3) + 2987/(67184640*epsilon**4) - 7/(207360*epsilon**5) + 1/(93312*epsilon**6)","15116":"f_3/(92160*epsilon) + f_5/(829440*epsilon) - 13*pi**4/(134369280*epsilon) - 347251/(58047528960*epsilon) - 13*f_3/(1119744*epsilon**2) + 22423/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 1567/(134369280*epsilon**3) + 893/(22394880*epsilon**4) - 17/(349920*epsilon**5) + 1/(46656*epsilon**6)","15117":"173*f_3/(22394880*epsilon) - pi**4/(27993600*epsilon) + 32837/(17414258688*epsilon) - f_3/(233280*epsilon**2) - 4511/(3627970560*epsilon**2) - 3299/(604661760*epsilon**3) + 1397/(50388480*epsilon**4) - 49/(1399680*epsilon**5) + 1/(69984*epsilon**6)","15118":"-443*f_3/(134369280*epsilon) - 7*f_5/(7464960*epsilon) - 11*pi**4/(447897600*epsilon) + 5214383/(174142586880*epsilon) + 77*f_3/(22394880*epsilon**2) - 48043/(1813985280*epsilon**2) + pi**4/(74649600*epsilon**2) - f_3/(933120*epsilon**3) + 22061/(1209323520*epsilon**3) - 2077/(201553920*epsilon**4) + 11/(2799360*epsilon**5) - 1/(1399680*epsilon**6)","15119":"4057*f_3/(403107840*epsilon) - f_5/(2488320*epsilon) - 11*pi**4/(268738560*epsilon) + 1825631/(174142586880*epsilon) - 11*f_3/(2488320*epsilon**2) - 10057/(725594112*epsilon**2) + 17*pi**4/(671846400*epsilon**2) + f_3/(2799360*epsilon**3) + 16877/(1209323520*epsilon**3) - 1933/(201553920*epsilon**4) + 11/(2799360*epsilon**5) - 1/(1399680*epsilon**6)","15120":"-77*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 31*pi**4/(447897600*epsilon) - 22939/(9674588160*epsilon) - 31*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 4901/(403107840*epsilon**2) + f_3/(311040*epsilon**3) + 1201/(33592320*epsilon**3) - 1403/(11197440*epsilon**4) + 67/(466560*epsilon**5) - 1/(15552*epsilon**6)","15121":"-5*f_3/(5038848*epsilon) - f_5/(4976640*epsilon) - 164509/(348285173760*epsilon) + 11*pi**4/(671846400*epsilon) + 11*f_3/(5598720*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) - 3839/(11609505792*epsilon**2) - 7*f_3/(11197440*epsilon**3) - 1579/(2418647040*epsilon**3) - 1747/(403107840*epsilon**4) + 11/(1399680*epsilon**5) - 1/(279936*epsilon**6)","15122":"-451*f_3/(403107840*epsilon) + f_5/(746496*epsilon) - 11*pi**4/(1343692800*epsilon) - 17/(174142586880*epsilon) + 11*f_3/(11197440*epsilon**2) - pi**4/(335923200*epsilon**2) - 1357/(14511882240*epsilon**2) - f_3/(2799360*epsilon**3) + 317/(241864704*epsilon**3) - 373/(100776960*epsilon**4) + 11/(2799360*epsilon**5) - 1/(699840*epsilon**6)","15123":"5*f_3/(8957952*epsilon) - 611/(19349176320*epsilon) - 11*f_3/(2985984*epsilon**2) + 7841/(6449725440*epsilon**2) + f_3/(248832*epsilon**3) - 119/(134369280*epsilon**3) + 49/(5598720*epsilon**4) - 1/(41472*epsilon**5) + 1/(62208*epsilon**6)","15124":"-f_3/(2488320*epsilon) + 3889/(87071293440*epsilon) - 1397/(3627970560*epsilon**2) + 2293/(604661760*epsilon**3) + 109/(25194240*epsilon**4) - 1/(46656*epsilon**5) + 1/(69984*epsilon**6)","15125":"7*f_3/(4478976*epsilon) - pi**4/(55987200*epsilon) + 293/(1934917632*epsilon) - 11*f_3/(1866240*epsilon**2) - 311/(403107840*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 31/(33592320*epsilon**3) + 1/(2799360*epsilon**4) - 11/(466560*epsilon**5) + 1/(38880*epsilon**6)","15126":"11*f_3/(8957952*epsilon) - 14951/(19349176320*epsilon) - 11*f_3/(2985984*epsilon**2) + 541/(1289945088*epsilon**2) + f_3/(248832*epsilon**3) - 47/(134369280*epsilon**3) + 23/(2799360*epsilon**4) - 1/(41472*epsilon**5) + 1/(62208*epsilon**6)","15127":"-193*f_3/(134369280*epsilon) + 11*pi**4/(1343692800*epsilon) + 310213/(174142586880*epsilon) + 11*f_3/(11197440*epsilon**2) + 2323/(4353564672*epsilon**2) - 2501/(3627970560*epsilon**3) - 527/(151165440*epsilon**4) + 143/(25194240*epsilon**5) - 1/(419904*epsilon**6)","15128":"-5*f_3/(5038848*epsilon) - f_5/(4976640*epsilon) - 164509/(348285173760*epsilon) + 11*pi**4/(671846400*epsilon) + 11*f_3/(5598720*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) - 3839/(11609505792*epsilon**2) - 7*f_3/(11197440*epsilon**3) - 1579/(2418647040*epsilon**3) - 1747/(403107840*epsilon**4) + 11/(1399680*epsilon**5) - 1/(279936*epsilon**6)","15129":"5*f_3**2/(373248*epsilon) - 2479*f_3/(134369280*epsilon) - f_5/(414720*epsilon) - pi**6/(352719360*epsilon) - 455/(214990848*epsilon) + 73*pi**4/(1343692800*epsilon) + 397*f_3/(11197440*epsilon**2) + f_5/(933120*epsilon**2) - pi**4/(4147200*epsilon**2) + 563/(89579520*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 809/(22394880*epsilon**3) + f_3/(77760*epsilon**4) - 13/(186624*epsilon**4) + 1/(31104*epsilon**5)","15130":"-1063777/(174142586880*epsilon) - 534907/(87071293440*epsilon**2) + 7763/(725594112*epsilon**3) - 8881/(1209323520*epsilon**4) + 77/(25194240*epsilon**5) - 1/(1679616*epsilon**6)","15131":"-589*f_3/(403107840*epsilon) - 7*f_5/(22394880*epsilon) - 807337/(87071293440*epsilon) - 11*pi**4/(2015539200*epsilon) - 209*f_3/(67184640*epsilon**2) - 235081/(43535646720*epsilon**2) - pi**4/(671846400*epsilon**2) + 7*f_3/(2799360*epsilon**3) + 26287/(1813985280*epsilon**3) - 1589/(120932352*epsilon**4) + 77/(12597120*epsilon**5) - 1/(839808*epsilon**6)","15132":"-115*f_3/(8957952*epsilon) - 7*f_5/(2488320*epsilon) - 241711/(29023764480*epsilon) + 7*pi**4/(223948800*epsilon) - 137*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 71777/(4837294080*epsilon**2) + 7*f_3/(311040*epsilon**3) + 1147/(25194240*epsilon**3) - 8593/(67184640*epsilon**4) + 35/(279936*epsilon**5) - 5/(93312*epsilon**6)","15133":"-181*f_3/(89579520*epsilon) + 7*f_5/(7464960*epsilon) + 11*pi**4/(2687385600*epsilon) + 162631/(348285173760*epsilon) + 11*f_3/(7464960*epsilon**2) - 6161/(5804752896*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 3961/(2418647040*epsilon**3) - 89/(40310784*epsilon**4) + 11/(5598720*epsilon**5) - 1/(1399680*epsilon**6)","15134":"-1589*f_3/(806215680*epsilon) + f_5/(2488320*epsilon) + 11*pi**4/(2687385600*epsilon) + 121969/(174142586880*epsilon) + 11*f_3/(4478976*epsilon**2) - 23443/(14511882240*epsilon**2) - pi**4/(134369280*epsilon**2) - f_3/(1119744*epsilon**3) + 3367/(1209323520*epsilon**3) - 427/(100776960*epsilon**4) + 11/(2799360*epsilon**5) - 1/(699840*epsilon**6)","15135":"-193*f_3/(134369280*epsilon) + 11*pi**4/(1343692800*epsilon) + 310213/(174142586880*epsilon) + 11*f_3/(11197440*epsilon**2) + 2323/(4353564672*epsilon**2) - 2501/(3627970560*epsilon**3) - 527/(151165440*epsilon**4) + 143/(25194240*epsilon**5) - 1/(419904*epsilon**6)","15136":"-113*f_3/(80621568*epsilon) + f_5/(4976640*epsilon) - 263743/(348285173760*epsilon) - 11*pi**4/(4031078400*epsilon) + 121*f_3/(134369280*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) + 16559/(14511882240*epsilon**2) - f_3/(1399680*epsilon**3) + 221/(2418647040*epsilon**3) - 1417/(403107840*epsilon**4) + 77/(16796160*epsilon**5) - 1/(559872*epsilon**6)","15137":"-1799*f_3/(1612431360*epsilon) - 7*f_5/(44789760*epsilon) + 11*pi**4/(3224862720*epsilon) + 473767/(348285173760*epsilon) + 11*f_3/(26873856*epsilon**2) - pi**4/(1343692800*epsilon**2) + 721/(1360488960*epsilon**2) - f_3/(11197440*epsilon**3) + 2089/(7255941120*epsilon**3) - 349/(151165440*epsilon**4) + 143/(50388480*epsilon**5) - 1/(839808*epsilon**6)","15138":"-227*f_3/(201553920*epsilon) - f_5/(4976640*epsilon) - 221893/(348285173760*epsilon) + 11*pi**4/(671846400*epsilon) + 11*f_3/(5598720*epsilon**2) - 29707/(58047528960*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) - 7*f_3/(11197440*epsilon**3) + 941/(2418647040*epsilon**3) - 1963/(403107840*epsilon**4) + 11/(1399680*epsilon**5) - 1/(279936*epsilon**6)","15139":"-229*f_3/(134369280*epsilon) + 32257/(174142586880*epsilon) + 11*pi**4/(1343692800*epsilon) + 11*f_3/(11197440*epsilon**2) + 9401/(21767823360*epsilon**2) + 83/(725594112*epsilon**3) - 581/(151165440*epsilon**4) + 143/(25194240*epsilon**5) - 1/(419904*epsilon**6)","15140":"689*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 17*pi**4/(447897600*epsilon) - 170827/(58047528960*epsilon) + 131*f_3/(7464960*epsilon**2) - 5653/(604661760*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 2099/(80621568*epsilon**3) + 697/(67184640*epsilon**4) + 53/(559872*epsilon**5) - 7/(93312*epsilon**6)","15141":"-913*f_3/(44789760*epsilon) + f_5/(276480*epsilon) - 23431/(19349176320*epsilon) + 49*pi**4/(447897600*epsilon) + 121*f_3/(3732480*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 18293/(3224862720*epsilon**2) - 17*f_3/(622080*epsilon**3) - 13/(134369280*epsilon**3) - 251/(22394880*epsilon**4) + 47/(466560*epsilon**5) - 7/(77760*epsilon**6)","15142":"449*f_3/(44789760*epsilon) + f_5/(414720*epsilon) - 3023/(967458816*epsilon) + 13*pi**4/(447897600*epsilon) + 13*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 727/(403107840*epsilon**2) - f_3/(311040*epsilon**3) + 3589/(268738560*epsilon**3) - 1511/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15143":"-f_3/(82944*epsilon) - 617/(5804752896*epsilon) + pi**4/(24883200*epsilon) + 29*f_3/(1244160*epsilon**2) - 5101/(483729408*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 16201/(403107840*epsilon**3) - 767/(8398080*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","15144":"89*f_3/(7464960*epsilon) + f_5/(829440*epsilon) - 13*pi**4/(134369280*epsilon) + 158333/(58047528960*epsilon) - 13*f_3/(1119744*epsilon**2) - 1121/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 1759/(134369280*epsilon**3) + 917/(22394880*epsilon**4) - 17/(349920*epsilon**5) + 1/(46656*epsilon**6)","15145":"f_3**2/(186624*epsilon) + 19*f_3/(26873856*epsilon) + 7*f_5/(207360*epsilon) - 17*pi**6/(705438720*epsilon) - 23039/(1612431360*epsilon) + 181*pi**4/(1343692800*epsilon) + 181*f_3/(11197440*epsilon**2) - 7*f_5/(466560*epsilon**2) - pi**4/(4147200*epsilon**2) + 6377/(134369280*epsilon**2) - f_3/(34560*epsilon**3) + 7/(746496*epsilon**3) + pi**4/(9331200*epsilon**3) + f_3/(77760*epsilon**4) - 19/(233280*epsilon**4) + 1/(25920*epsilon**5)","15146":"-f_3**2/(93312*epsilon) - 67*f_3/(279936*epsilon) + pi**4*f_3/(4665600*epsilon) + 1871*f_5/(2799360*epsilon) + 67*f_7/(207360*epsilon) - 15479/(33592320*epsilon) - 13*pi**4/(13996800*epsilon) + 5*pi**6/(35271936*epsilon) + f_3**2/(77760*epsilon**2) + 113*f_3/(466560*epsilon**2) - 155*f_5/(93312*epsilon**2) - pi**6/(5878656*epsilon**2) + pi**4/(4665600*epsilon**2) + 41/(23328*epsilon**2) - 7*f_3/(19440*epsilon**3) + 7*f_5/(3888*epsilon**3) - 169/(77760*epsilon**3) + 13/(19440*epsilon**4)","15147":"-f_3/(4199040*epsilon) + 7*f_5/(14929920*epsilon) - 1053367/(348285173760*epsilon) + 11*f_3/(8957952*epsilon**2) + pi**4/(447897600*epsilon**2) + 2293/(2902376448*epsilon**2) - f_3/(933120*epsilon**3) + 3749/(2418647040*epsilon**3) - 341/(80621568*epsilon**4) + 77/(16796160*epsilon**5) - 1/(559872*epsilon**6)","15148":"-157*f_3/(134369280*epsilon) + 11*pi**4/(1343692800*epsilon) + 283801/(174142586880*epsilon) + 11*f_3/(11197440*epsilon**2) + 203/(21767823360*epsilon**2) - 161/(3627970560*epsilon**3) - 563/(151165440*epsilon**4) + 143/(25194240*epsilon**5) - 1/(419904*epsilon**6)","15149":"-191*f_3/(201553920*epsilon) - f_5/(4976640*epsilon) - 294901/(348285173760*epsilon) + 11*pi**4/(671846400*epsilon) + 11*f_3/(5598720*epsilon**2) - 42019/(58047528960*epsilon**2) - 7*pi**4/(1343692800*epsilon**2) - 7*f_3/(11197440*epsilon**3) + 73/(483729408*epsilon**3) - 1891/(403107840*epsilon**4) + 11/(1399680*epsilon**5) - 1/(279936*epsilon**6)","15150":"-529*f_3/(403107840*epsilon) + f_5/(4976640*epsilon) - 11*pi**4/(4031078400*epsilon) - 65383/(348285173760*epsilon) + 121*f_3/(134369280*epsilon**2) + 1177/(2902376448*epsilon**2) + 7*pi**4/(1343692800*epsilon**2) - f_3/(1399680*epsilon**3) + 1589/(2418647040*epsilon**3) - 1489/(403107840*epsilon**4) + 77/(16796160*epsilon**5) - 1/(559872*epsilon**6)","15151":"5*f_3/(8957952*epsilon) - 2627/(19349176320*epsilon) - 11*f_3/(2985984*epsilon**2) + 8489/(6449725440*epsilon**2) + f_3/(248832*epsilon**3) - 137/(134369280*epsilon**3) + 49/(5598720*epsilon**4) - 1/(41472*epsilon**5) + 1/(62208*epsilon**6)","15152":"19*f_3/(22394880*epsilon) - pi**4/(111974400*epsilon) + 89/(9674588160*epsilon) - 11*f_3/(3732480*epsilon**2) - 811/(1612431360*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) - 13/(26873856*epsilon**3) + 1/(2239488*epsilon**4) - 11/(933120*epsilon**5) + 1/(77760*epsilon**6)","15153":"f_3/(1244160*epsilon) + 29597/(43535646720*epsilon) - 5341/(7255941120*epsilon**2) + 29/(7558272*epsilon**3) + 209/(50388480*epsilon**4) - 1/(46656*epsilon**5) + 1/(69984*epsilon**6)","15154":"71*f_3/(16796160*epsilon) + 7*f_5/(311040*epsilon) - 17731/(134369280*epsilon) - pi**4/(1749600*epsilon) + 197*f_3/(2799360*epsilon**2) + pi**4/(9331200*epsilon**2) + 10739/(134369280*epsilon**2) + 29*f_3/(116640*epsilon**3) - 4213/(11197440*epsilon**3) - f_3/(3888*epsilon**4) + 109/(186624*epsilon**4) - 7/(25920*epsilon**5)","15155":"11*f_3**2/(155520*epsilon) - 773*f_3/(6718464*epsilon) + f_5/(31104*epsilon) - pi**6/(8398080*epsilon) + 103*pi**4/(335923200*epsilon) + 18289/(100776960*epsilon) + 59*f_3/(466560*epsilon**2) + f_5/(6480*epsilon**2) - 17*pi**4/(13996800*epsilon**2) - 1/(10368*epsilon**2) - f_3/(1620*epsilon**3) + pi**4/(2332800*epsilon**3) + 53/(233280*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","15156":"-11*f_3**2/(311040*epsilon) + 1775*f_3/(13436928*epsilon) - 11*f_5/(155520*epsilon) - 181*pi**4/(671846400*epsilon) + 691/(100776960*epsilon) + pi**6/(16796160*epsilon) - 19*f_3/(155520*epsilon**2) - f_5/(12960*epsilon**2) + 11*pi**4/(27993600*epsilon**2) + 5509/(134369280*epsilon**2) + 11*f_3/(38880*epsilon**3) - 2867/(11197440*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 169/(311040*epsilon**4) - 19/(77760*epsilon**5)","15157":"43*f_3**2/(466560*epsilon) - 193*f_3/(233280*epsilon) - pi**4*f_3/(2332800*epsilon) + 619*f_5/(559872*epsilon) + 359*f_7/(311040*epsilon) - 43*pi**6/(35271936*epsilon) - 14509/(33592320*epsilon) + pi**4/(311040*epsilon) - f_3**2/(38880*epsilon**2) + 47*f_3/(77760*epsilon**2) - 43*f_5/(46656*epsilon**2) - pi**4/(777600*epsilon**2) + 1/(4860*epsilon**2) + pi**6/(2939328*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(3888*epsilon**3) - 5/(7776*epsilon**3) + 11/(19440*epsilon**4)","15158":"31*f_3/(16796160*epsilon) + f_5/(248832*epsilon) - 43*pi**4/(671846400*epsilon) + 25793/(58047528960*epsilon) - 43*f_3/(5598720*epsilon**2) + 821/(2418647040*epsilon**2) + pi**4/(22394880*epsilon**2) + f_3/(186624*epsilon**3) + 437/(403107840*epsilon**3) + 133/(16796160*epsilon**4) - 83/(2799360*epsilon**5) + 1/(46656*epsilon**6)","15159":"979*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - pi**4/(29859840*epsilon) + 27073/(1813985280*epsilon) - f_3/(248832*epsilon**2) + pi**4/(111974400*epsilon**2) + 1427/(604661760*epsilon**2) + f_3/(933120*epsilon**3) - 4255/(161243136*epsilon**3) + 583/(13436928*epsilon**4) - 7/(207360*epsilon**5) + 1/(93312*epsilon**6)","15160":"83*f_3/(7464960*epsilon) + f_5/(829440*epsilon) - 13*pi**4/(134369280*epsilon) - 63647/(11609505792*epsilon) - 13*f_3/(1119744*epsilon**2) - 26897/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 871/(134369280*epsilon**3) + 169/(4478976*epsilon**4) - 17/(349920*epsilon**5) + 1/(46656*epsilon**6)","15161":"83*f_3/(7464960*epsilon) + f_5/(829440*epsilon) - 13*pi**4/(134369280*epsilon) - 63647/(11609505792*epsilon) - 13*f_3/(1119744*epsilon**2) - 26897/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 871/(134369280*epsilon**3) + 169/(4478976*epsilon**4) - 17/(349920*epsilon**5) + 1/(46656*epsilon**6)","15162":"31*f_3/(16796160*epsilon) + f_5/(248832*epsilon) - 43*pi**4/(671846400*epsilon) + 25793/(58047528960*epsilon) - 43*f_3/(5598720*epsilon**2) + 821/(2418647040*epsilon**2) + pi**4/(22394880*epsilon**2) + f_3/(186624*epsilon**3) + 437/(403107840*epsilon**3) + 133/(16796160*epsilon**4) - 83/(2799360*epsilon**5) + 1/(46656*epsilon**6)","15163":"13*f_3/(11197440*epsilon) - pi**4/(55987200*epsilon) + 2663/(4837294080*epsilon) - 11*f_3/(1866240*epsilon**2) - 11/(161243136*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) - 53/(67184640*epsilon**3) - 7/(5598720*epsilon**4) - 11/(466560*epsilon**5) + 1/(38880*epsilon**6)","15164":"f_3/(1244160*epsilon) - 25159/(43535646720*epsilon) - 8257/(7255941120*epsilon**2) + 661/(151165440*epsilon**3) + 209/(50388480*epsilon**4) - 1/(46656*epsilon**5) + 1/(69984*epsilon**6)","15165":"11*f_3/(8957952*epsilon) - 8903/(19349176320*epsilon) - 11*f_3/(2985984*epsilon**2) + 761/(6449725440*epsilon**2) + f_3/(248832*epsilon**3) + 7/(134369280*epsilon**3) + 23/(2799360*epsilon**4) - 1/(41472*epsilon**5) + 1/(62208*epsilon**6)","15166":"f_3**2/(108*epsilon) - 5*f_3*f_5/(108*epsilon) + 71*f_3/(3240*epsilon) + 35*f_5/(324*epsilon) - 2927/(25920*epsilon) - pi**4/(16200*epsilon) + pi**6/(40824*epsilon) + f_3/(108*epsilon**2) - 5*f_5/(54*epsilon**2) + 47/(648*epsilon**2) - 1/(108*epsilon**3)","15167":"f_3**3/(27*epsilon) - 53*f_3**2/(540*epsilon) - 13*f_3/(36*epsilon) + f_5/(3*epsilon) - 7*f_7/(18*epsilon) + 1063*f_9/(1944*epsilon) - pi**4/(3240*epsilon) + pi**6/(20412*epsilon) + 5*f_3/(27*epsilon**2) - 5*f_5/(27*epsilon**2)","15168":"f_3**3/(27*epsilon) - 5*f_3**2/(54*epsilon) - 11*f_3/(36*epsilon) + 7*f_5/(27*epsilon) - 7*f_7/(18*epsilon) + 1063*f_9/(1944*epsilon) - pi**4/(3240*epsilon) + pi**6/(20412*epsilon) + 5*f_3/(27*epsilon**2) - 5*f_5/(27*epsilon**2)","15169":"f_3**3/(27*epsilon) - 53*f_3**2/(540*epsilon) - f_3/(4*epsilon) + 7*f_5/(36*epsilon) - 7*f_7/(18*epsilon) + 1063*f_9/(1944*epsilon) - pi**4/(3240*epsilon) + pi**6/(20412*epsilon) + 5*f_3/(27*epsilon**2) - 5*f_5/(27*epsilon**2)","15170":"f_3**2/(360*epsilon) + 5*f_3*f_5/(144*epsilon) + 37*f_3/(540*epsilon) - f_3_5/(12*epsilon) - f_5/(18*epsilon) - pi**6/(54432*epsilon) + pi**4/(10800*epsilon) + 29*pi**8/(6804000*epsilon) - f_3/(18*epsilon**2) + 5*f_5/(72*epsilon**2)","15171":"49*f_3**2/(8640*epsilon) - 5*f_3*f_5/(216*epsilon) + 157*f_3/(51840*epsilon) + 473*f_5/(10368*epsilon) - 761/(25920*epsilon) - pi**6/(653184*epsilon) - 7*pi**4/(518400*epsilon) + f_3/(864*epsilon**2) - 25*f_5/(864*epsilon**2) + 143/(5184*epsilon**2) - 7/(864*epsilon**3)","15172":"f_3/(18*epsilon) - f_5/(4*epsilon) - 49*f_7/(480*epsilon) + 7*f_9/(18*epsilon) - 1/(12*epsilon) + 1/(36*epsilon**2)","15173":"f_3**3/(54*epsilon) - 31*f_3**2/(540*epsilon) - 5*f_3/(27*epsilon) + 5*f_5/(27*epsilon) - 7*f_7/(36*epsilon) + 1063*f_9/(3888*epsilon) - pi**4/(6480*epsilon) + pi**6/(40824*epsilon) + 5*f_3/(54*epsilon**2) - 5*f_5/(54*epsilon**2)","15174":"-5*f_3**2/(23328*epsilon) - pi**4*f_3/(2332800*epsilon) + 127*f_3/(279936*epsilon) + 4927*f_5/(699840*epsilon) - 67*f_7/(103680*epsilon) - 193081/(16796160*epsilon) - 29*pi**4/(13996800*epsilon) + 25*pi**6/(8817984*epsilon) + f_3**2/(7776*epsilon**2) + 25*f_3/(46656*epsilon**2) - 335*f_5/(46656*epsilon**2) - 5*pi**6/(2939328*epsilon**2) + pi**4/(466560*epsilon**2) + 469/(46656*epsilon**2) - f_3/(1944*epsilon**3) + 5*f_5/(1944*epsilon**3) - 85/(23328*epsilon**3) + 1/(1944*epsilon**4)","15175":"-17*f_3**2/(1440*epsilon) - f_3*f_5/(180*epsilon) + 3019*f_3/(38880*epsilon) + f_3_5/(80*epsilon) + 281*f_5/(12960*epsilon) - 833*f_7/(11520*epsilon) - 2063*pi**8/(544320000*epsilon) - 269/(14580*epsilon) + pi**6/(108864*epsilon) + pi**4/(8640*epsilon) - 49*f_3/(864*epsilon**2) - 5*f_5/(144*epsilon**2) + 49*f_7/(576*epsilon**2) - pi**4/(25920*epsilon**2) + 37/(2592*epsilon**2) + f_3/(108*epsilon**3) - 1/(324*epsilon**3)","15176":"-3*f_3**2/(320*epsilon) + f_3*f_5/(1440*epsilon) + 3451*f_3/(77760*epsilon) + f_3_5/(160*epsilon) + 59*f_5/(6480*epsilon) - 833*f_7/(23040*epsilon) - 2063*pi**8/(1088640000*epsilon) - 413/(29160*epsilon) + pi**6/(217728*epsilon) + pi**4/(17280*epsilon) - 49*f_3/(1728*epsilon**2) - 5*f_5/(288*epsilon**2) + 49*f_7/(1152*epsilon**2) - pi**4/(51840*epsilon**2) + 5/(576*epsilon**2) + f_3/(216*epsilon**3) - 1/(648*epsilon**3)","15177":"4*f_3/(27*epsilon) - 16*f_5/(27*epsilon) - 49*f_7/(240*epsilon) + 7*f_9/(9*epsilon) - 7/(54*epsilon) + 1/(18*epsilon**2)","15178":"7*f_3**2/(360*epsilon) + 5*f_3*f_5/(72*epsilon) + 26*f_3/(135*epsilon) - f_3_5/(6*epsilon) - 83*f_5/(432*epsilon) - pi**6/(27216*epsilon) + pi**4/(5400*epsilon) + 29*pi**8/(3402000*epsilon) - f_3/(9*epsilon**2) + 5*f_5/(36*epsilon**2)","15179":"-13*f_3**2/(25920*epsilon) - pi**4*f_3/(259200*epsilon) + 137*f_3/(25920*epsilon) - 343*f_5/(51840*epsilon) + 113*f_7/(17280*epsilon) - 943/(138240*epsilon) + pi**4/(1036800*epsilon) + pi**6/(1959552*epsilon) + f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 25*f_5/(1728*epsilon**2) - 529/(124416*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(240*epsilon**3) - f_5/(72*epsilon**3) + 47/(4320*epsilon**3) - 7/(2160*epsilon**4)","15180":"-13*f_3**2/(2880*epsilon) - 5*f_3*f_5/(216*epsilon) + 1469*f_3/(51840*epsilon) + 665*f_5/(10368*epsilon) - 601/(8640*epsilon) - pi**6/(653184*epsilon) + 17*pi**4/(518400*epsilon) - 11*f_3/(864*epsilon**2) - 25*f_5/(864*epsilon**2) + 7/(192*epsilon**2) - 1/(288*epsilon**3)","15181":"67*f_3**2/(51840*epsilon) - 7421*f_3/(1244160*epsilon) + pi**4*f_3/(259200*epsilon) - 11*f_5/(34560*epsilon) - 73*pi**4/(12441600*epsilon) + 40787/(7464960*epsilon) - f_3**2/(864*epsilon**2) + 59*f_3/(10368*epsilon**2) - 479/(82944*epsilon**2) - f_3/(576*epsilon**3) + 29/(10368*epsilon**3) - 1/(1728*epsilon**4)","15182":"11*f_3**2/(10368*epsilon) - 9311*f_3/(2488320*epsilon) - 13*f_5/(34560*epsilon) + 5*pi**4/(995328*epsilon) + 7271/(2488320*epsilon) - f_3**2/(2592*epsilon**2) + 13*f_3/(4608*epsilon**2) - 977/(248832*epsilon**2) + pi**4/(414720*epsilon**2) - 13*f_3/(10368*epsilon**3) + 31/(10368*epsilon**3) - 5/(5184*epsilon**4)","15183":"f_3**2/(96*epsilon) - 5*f_3*f_5/(108*epsilon) - 259*f_3/(25920*epsilon) + 665*f_5/(5184*epsilon) - 1021/(12960*epsilon) - pi**6/(326592*epsilon) + pi**4/(51840*epsilon) + f_3/(432*epsilon**2) - 25*f_5/(432*epsilon**2) + 43/(864*epsilon**2) - 1/(144*epsilon**3)","15184":"-f_3**2/(51840*epsilon) - 44329*f_3/(67184640*epsilon) + 23*f_5/(233280*epsilon) - 2177*pi**4/(1007769600*epsilon) + pi**6/(78382080*epsilon) + 1304993/(604661760*epsilon) + 1375*f_3/(2239488*epsilon**2) - f_5/(23328*epsilon**2) - 3053/(1679616*epsilon**2) + 7*pi**4/(4478976*epsilon**2) - f_3/(3888*epsilon**3) - pi**4/(2799360*epsilon**3) + 1757/(2239488*epsilon**3) + f_3/(23328*epsilon**4) - 1/(5184*epsilon**4) + 1/(46656*epsilon**5)","15185":"11*f_3**2/(5184*epsilon) - 559*f_3/(69120*epsilon) - f_5/(17280*epsilon) + pi**4/(414720*epsilon) + 911/(103680*epsilon) - f_3**2/(1296*epsilon**2) + 67*f_3/(10368*epsilon**2) - 1/(96*epsilon**2) + pi**4/(103680*epsilon**2) - 5*f_3/(2592*epsilon**3) + 23/(5184*epsilon**3) - 1/(1296*epsilon**4)","15186":"89*f_3**2/(25920*epsilon) - 17701*f_3/(1244160*epsilon) + pi**4*f_3/(129600*epsilon) + f_5/(2304*epsilon) - 7*f_7/(5760*epsilon) - 317*pi**4/(12441600*epsilon) + 15037/(995328*epsilon) - f_3**2/(432*epsilon**2) + 37*f_3/(2592*epsilon**2) - 1801/(124416*epsilon**2) + pi**4/(103680*epsilon**2) - 7*f_3/(1728*epsilon**3) + 13/(2592*epsilon**3) - 1/(1728*epsilon**4)","15187":"17*f_3**2/(103680*epsilon) - 8221*f_3/(7464960*epsilon) + f_5/(4860*epsilon) - 23*pi**6/(78382080*epsilon) - 13*pi**4/(7464960*epsilon) + 7741/(14929920*epsilon) + 1081*f_3/(414720*epsilon**2) + f_5/(6480*epsilon**2) - 18119/(7464960*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 149*f_3/(51840*epsilon**3) - pi**4/(259200*epsilon**3) + 701/(165888*epsilon**3) + f_3/(540*epsilon**4) - 383/(103680*epsilon**4) + 19/(17280*epsilon**5)","15188":"343*f_3/(7464960*epsilon) - 19177/(268738560*epsilon) + 37*pi**4/(223948800*epsilon) - 659*f_3/(2488320*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 47719/(89579520*epsilon**2) + 5*f_3/(10368*epsilon**3) - 8213/(7464960*epsilon**3) + pi**4/(1244160*epsilon**3) - f_3/(3456*epsilon**4) + 13/(13824*epsilon**4) - 1/(3456*epsilon**5)","15189":"13*f_3**2/(25920*epsilon) + 7*pi**4*f_3/(518400*epsilon) + 793*f_3/(155520*epsilon) - 143*f_5/(15552*epsilon) + 31*f_7/(23040*epsilon) - pi**4/(86400*epsilon) + pi**6/(1959552*epsilon) - f_3**2/(576*epsilon**2) - 521*f_3/(51840*epsilon**2) + 137*f_5/(10368*epsilon**2) - pi**6/(653184*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","15190":"-f_3**2/(540*epsilon) - pi**4*f_3/(86400*epsilon) + 47*f_3/(10368*epsilon) + 181*f_5/(155520*epsilon) - 643*f_7/(103680*epsilon) - pi**6/(979776*epsilon) + pi**4/(31104*epsilon) + 7*f_3**2/(4320*epsilon**2) + 113*f_3/(17280*epsilon**2) - 77*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15191":"-f_3**2/(540*epsilon) - pi**4*f_3/(86400*epsilon) + 47*f_3/(10368*epsilon) + 181*f_5/(155520*epsilon) - 643*f_7/(103680*epsilon) - pi**6/(979776*epsilon) + pi**4/(31104*epsilon) + 7*f_3**2/(4320*epsilon**2) + 113*f_3/(17280*epsilon**2) - 77*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15192":"-f_3**2/(432*epsilon) - pi**4*f_3/(259200*epsilon) + 61*f_3/(4860*epsilon) - 169*f_5/(7776*epsilon) + 839*f_7/(103680*epsilon) - 317/(77760*epsilon) - pi**4/(64800*epsilon) + pi**6/(163296*epsilon) + f_3**2/(4320*epsilon**2) - 449*f_3/(25920*epsilon**2) + 85*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) - 37/(51840*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","15193":"11*f_3**2/(11520*epsilon) - 1121*f_3/(414720*epsilon) + f_5/(6912*epsilon) - 13*pi**6/(6531840*epsilon) + pi**4/(414720*epsilon) + 943/(414720*epsilon) + 101*f_3/(124416*epsilon**2) + f_5/(640*epsilon**2) - 29*pi**4/(2073600*epsilon**2) + 529/(373248*epsilon**2) + 7*f_3/(2160*epsilon**3) - 47/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 7*f_3/(2160*epsilon**4) + 7/(6480*epsilon**4)","15194":"13*f_3**2/(103680*epsilon) - 2897*f_3/(933120*epsilon) + 917*f_5/(311040*epsilon) - 9209/(5598720*epsilon) + 7*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 1613*f_3/(622080*epsilon**2) - 191*f_5/(51840*epsilon**2) + 97/(1866240*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2592*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","15195":"f_3**2/(207360*epsilon) + 8857*f_3/(44789760*epsilon) + 91*f_5/(414720*epsilon) - 287*pi**4/(149299200*epsilon) - 26873/(179159040*epsilon) - pi**6/(13063680*epsilon) - 323*f_3/(1244160*epsilon**2) - 7*f_5/(103680*epsilon**2) + 13*pi**4/(12441600*epsilon**2) + 19939/(89579520*epsilon**2) + 13*f_3/(103680*epsilon**3) - 667/(1866240*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 319/(622080*epsilon**4) - 1/(3240*epsilon**5)","15196":"-f_3**2/(5184*epsilon) + 829*f_3/(155520*epsilon) - 551*f_5/(51840*epsilon) - pi**4/(207360*epsilon) + 5*pi**6/(1959552*epsilon) + 3545/(746496*epsilon) - 29*f_3/(5760*epsilon**2) + 65*f_5/(5184*epsilon**2) - 2279/(207360*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(270*epsilon**3) - 5*f_5/(432*epsilon**3) + 281/(25920*epsilon**3) - 1/(270*epsilon**4)","15197":"13*f_3**2/(207360*epsilon) - 11849*f_3/(7464960*epsilon) - 29*f_5/(124416*epsilon) - pi**6/(9797760*epsilon) + 13*pi**4/(4147200*epsilon) + 178559/(179159040*epsilon) + 3401*f_3/(1244160*epsilon**2) + 31*f_5/(103680*epsilon**2) - 25489/(14929920*epsilon**2) - 37*pi**4/(4147200*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 1231/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 47/(25920*epsilon**4) + 1/(1440*epsilon**5)","15198":"f_3**2/(41472*epsilon) - 3593*f_3/(7464960*epsilon) + 95*f_5/(124416*epsilon) - pi**6/(2799360*epsilon) - 1907/(22394880*epsilon) + 29*pi**4/(37324800*epsilon) + 1109*f_3/(1244160*epsilon**2) - 5*f_5/(20736*epsilon**2) - 71*pi**4/(12441600*epsilon**2) + 5813/(4976640*epsilon**2) - 11*f_3/(6480*epsilon**3) - 457/(2488320*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 287/(103680*epsilon**4) + 5/(3456*epsilon**5)","15199":"347*f_3/(11197440*epsilon) + f_5/(38880*epsilon) - 149/(26873856*epsilon) + pi**4/(22394880*epsilon) - 497*f_3/(3732480*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(7464960*epsilon**2) + 287/(5598720*epsilon**2) + 7*f_3/(20736*epsilon**3) - 2303/(3732480*epsilon**3) + pi**4/(3110400*epsilon**3) - f_3/(2880*epsilon**4) + 31/(31104*epsilon**4) - 11/(25920*epsilon**5)","15200":"7*f_3**2/(103680*epsilon) - 6943*f_3/(3732480*epsilon) + 191*f_5/(77760*epsilon) - 6821/(11197440*epsilon) + 73*pi**4/(18662400*epsilon) + pi**6/(1399680*epsilon) + 271*f_3/(622080*epsilon**2) - 31*f_5/(10368*epsilon**2) + 179/(1866240*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 37*f_3/(6480*epsilon**3) - pi**4/(51840*epsilon**3) - 17/(38880*epsilon**3) - f_3/(432*epsilon**4) + 1/(1296*epsilon**4)","15201":"f_3**2/(41472*epsilon) - 2873*f_3/(7464960*epsilon) + 47*f_5/(124416*epsilon) - pi**6/(2799360*epsilon) + 29*pi**4/(37324800*epsilon) + 785/(4478976*epsilon) + 1109*f_3/(1244160*epsilon**2) - 5*f_5/(20736*epsilon**2) - 71*pi**4/(12441600*epsilon**2) + 6101/(4976640*epsilon**2) - 11*f_3/(6480*epsilon**3) - 457/(2488320*epsilon**3) + pi**4/(103680*epsilon**3) + f_3/(864*epsilon**4) - 287/(103680*epsilon**4) + 5/(3456*epsilon**5)","15202":"f_3**2/(34560*epsilon) + 5377*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 19717/(11197440*epsilon) - pi**6/(3265920*epsilon) + 101*pi**4/(18662400*epsilon) - 343*f_3/(69120*epsilon**2) - 17*f_5/(17280*epsilon**2) - pi**4/(1244160*epsilon**2) + 2369/(622080*epsilon**2) + 25*f_3/(5184*epsilon**3) - 71/(19440*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(270*epsilon**4) + 1/(810*epsilon**4)","15203":"-23*f_3**2/(2880*epsilon) + f_3*f_5/(60*epsilon) + 4519*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 61*f_5/(8640*epsilon) - 2891*f_7/(69120*epsilon) - 4903/(466560*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 23/(4860*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15204":"f_3**2/(622080*epsilon) - 5087*f_3/(6718464*epsilon) - 49*f_5/(622080*epsilon) + pi**6/(117573120*epsilon) + 4033*pi**4/(2015539200*epsilon) + 4246763/(4837294080*epsilon) + 4033*f_3/(16796160*epsilon**2) + 7*f_5/(933120*epsilon**2) - 288971/(268738560*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 7*f_3/(155520*epsilon**3) + pi**4/(27993600*epsilon**3) + 20131/(33592320*epsilon**3) + f_3/(233280*epsilon**4) - 377/(1866240*epsilon**4) + 1/(29160*epsilon**5)","15205":"43*f_3**2/(51840*epsilon) - 2419*f_3/(1244160*epsilon) - pi**4*f_3/(259200*epsilon) - 7*f_5/(34560*epsilon) + 25781/(29859840*epsilon) + 113*pi**4/(12441600*epsilon) - f_3**2/(4320*epsilon**2) + 203*f_3/(103680*epsilon**2) - 1087/(1244160*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 7*f_3/(8640*epsilon**3) + 17/(10368*epsilon**3) - 17/(17280*epsilon**4)","15206":"49*f_3**2/(233280*epsilon) - 1153*f_3/(279936*epsilon) - pi**4*f_3/(2332800*epsilon) + 12521*f_5/(1399680*epsilon) + 359*f_7/(311040*epsilon) - 2417/(466560*epsilon) - 7*pi**6/(2519424*epsilon) + 53*pi**4/(13996800*epsilon) - f_3**2/(38880*epsilon**2) + 59*f_3/(29160*epsilon**2) - 49*f_5/(23328*epsilon**2) - pi**4/(466560*epsilon**2) + pi**6/(2939328*epsilon**2) + 59/(15552*epsilon**2) - f_3/(3888*epsilon**3) + f_5/(3888*epsilon**3) - 79/(77760*epsilon**3) + 1/(6480*epsilon**4)","15207":"-49*f_3**2/(46656*epsilon) + pi**4*f_3/(466560*epsilon) + 187*f_3/(559872*epsilon) + 13223*f_5/(1399680*epsilon) + 19*f_7/(15552*epsilon) - 50801/(5598720*epsilon) - 7*pi**6/(2519424*epsilon) + 73*pi**4/(27993600*epsilon) + f_3**2/(7776*epsilon**2) - 41*f_3/(58320*epsilon**2) - 49*f_5/(23328*epsilon**2) + pi**4/(2332800*epsilon**2) + pi**6/(2939328*epsilon**2) + 17/(2916*epsilon**2) + f_3/(19440*epsilon**3) + f_5/(3888*epsilon**3) - 11/(8640*epsilon**3) + 1/(6480*epsilon**4)","15208":"49*f_3**2/(233280*epsilon) - 3413*f_3/(933120*epsilon) - pi**4*f_3/(2332800*epsilon) + 2407*f_5/(279936*epsilon) + 359*f_7/(311040*epsilon) - 106633/(33592320*epsilon) - 7*pi**6/(2519424*epsilon) + 41*pi**4/(9331200*epsilon) - f_3**2/(38880*epsilon**2) + 17*f_3/(12960*epsilon**2) - 49*f_5/(23328*epsilon**2) - pi**4/(777600*epsilon**2) + pi**6/(2939328*epsilon**2) + 41/(12960*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(3888*epsilon**3) - 85/(46656*epsilon**3) + 11/(19440*epsilon**4)","15209":"-23*f_3**2/(2880*epsilon) + f_3*f_5/(60*epsilon) + 4111*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 61*f_5/(8640*epsilon) - 2891*f_7/(69120*epsilon) - 647/(93312*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 71/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15210":"f_3**2/(62208*epsilon) - 4939*f_3/(7464960*epsilon) - 127*f_5/(1866240*epsilon) - pi**6/(235146240*epsilon) + 49*pi**4/(111974400*epsilon) + 8093/(9953280*epsilon) + 551*f_3/(1119744*epsilon**2) + f_5/(25920*epsilon**2) - 41821/(44789760*epsilon**2) - 13*pi**4/(13996800*epsilon**2) - 13*f_3/(116640*epsilon**3) + pi**4/(9331200*epsilon**3) + 271/(497664*epsilon**3) + f_3/(77760*epsilon**4) - 35/(186624*epsilon**4) + 1/(31104*epsilon**5)","15211":"-f_3**2/(103680*epsilon) - 1657*f_3/(33592320*epsilon) - f_5/(46656*epsilon) - 571*pi**4/(4031078400*epsilon) + pi**6/(156764160*epsilon) + 26291/(483729408*epsilon) + 1183*f_3/(11197440*epsilon**2) + f_5/(233280*epsilon**2) - 16939/(89579520*epsilon**2) + pi**4/(11197440*epsilon**2) - 5*f_3/(46656*epsilon**3) - pi**4/(55987200*epsilon**3) + 3137/(11197440*epsilon**3) + 19*f_3/(466560*epsilon**4) - 25/(124416*epsilon**4) + 13/(233280*epsilon**5)","15212":"7*f_3**2/(8640*epsilon) - 2029*f_3/(1244160*epsilon) - pi**4*f_3/(129600*epsilon) + 143*f_5/(103680*epsilon) + 7*f_7/(5760*epsilon) - 10901/(3732480*epsilon) + 229*pi**4/(12441600*epsilon) - f_3**2/(2160*epsilon**2) + 427*f_3/(103680*epsilon**2) - pi**4/(69120*epsilon**2) - 29/(51840*epsilon**2) - f_3/(576*epsilon**3) + 131/(51840*epsilon**3) - 1/(1440*epsilon**4)","15213":"f_3**2/(311040*epsilon) - 13487*f_3/(8398080*epsilon) - 49*f_5/(311040*epsilon) + pi**6/(58786560*epsilon) + 2057*pi**4/(503884800*epsilon) + 4332811/(1209323520*epsilon) + 2057*f_3/(4199040*epsilon**2) + 7*f_5/(466560*epsilon**2) - 52049/(16796160*epsilon**2) - 7*pi**4/(9331200*epsilon**2) - 7*f_3/(77760*epsilon**3) + pi**4/(13996800*epsilon**3) + 1627/(1679616*epsilon**3) + f_3/(116640*epsilon**4) - 7/(38880*epsilon**4) + 1/(58320*epsilon**5)","15214":"19*f_3**2/(3240*epsilon) - 7463*f_3/(311040*epsilon) - pi**4*f_3/(64800*epsilon) - f_5/(720*epsilon) - 7*f_7/(1920*epsilon) + 187*pi**4/(9331200*epsilon) + 47521/(1866240*epsilon) - f_3**2/(1080*epsilon**2) + 337*f_3/(19440*epsilon**2) - 163/(8640*epsilon**2) - pi**4/(38880*epsilon**2) - f_3/(324*epsilon**3) + 23/(4860*epsilon**3) - 1/(1620*epsilon**4)","15215":"7*f_3**2/(2880*epsilon) + f_3*f_5/(160*epsilon) + 1843*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 169*f_5/(12960*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 317/(466560*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + 11/(19440*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15216":"-11*f_3**2/(960*epsilon) + 29*f_3*f_5/(1440*epsilon) + 4711*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 19*f_5/(2160*epsilon) - 2891*f_7/(69120*epsilon) - 5791/(466560*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 29/(4860*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15217":"-11*f_3**2/(960*epsilon) + 29*f_3*f_5/(1440*epsilon) + 5167*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 11*f_5/(1440*epsilon) - 2891*f_7/(69120*epsilon) - 6967/(466560*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 61/(9720*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15218":"-5*f_3**2/(5832*epsilon) - pi**4*f_3/(583200*epsilon) + 277*f_3/(139968*epsilon) + 1273*f_5/(279936*epsilon) - 323*f_7/(622080*epsilon) - 6895/(1119744*epsilon) - pi**6/(17635968*epsilon) + 13*pi**4/(6998400*epsilon) + 13*f_3**2/(19440*epsilon**2) - 319*f_3/(466560*epsilon**2) - 65*f_5/(11664*epsilon**2) - 13*pi**4/(4665600*epsilon**2) + pi**6/(734832*epsilon**2) + 133/(23328*epsilon**2) + f_3/(19440*epsilon**3) + f_5/(972*epsilon**3) - 79/(38880*epsilon**3) + 1/(3240*epsilon**4)","15219":"f_3**2/(233280*epsilon) - 3659*f_3/(1399680*epsilon) + pi**4*f_3/(1166400*epsilon) + 7931*f_5/(1399680*epsilon) - 73*f_7/(51840*epsilon) - 1139/(622080*epsilon) - 41*pi**4/(6998400*epsilon) - pi**6/(17635968*epsilon) - f_3**2/(9720*epsilon**2) + 673*f_3/(233280*epsilon**2) - 65*f_5/(11664*epsilon**2) + pi**4/(2332800*epsilon**2) + pi**6/(734832*epsilon**2) + 163/(62208*epsilon**2) - 7*f_3/(9720*epsilon**3) + f_5/(972*epsilon**3) - 1/(720*epsilon**3) + 1/(3240*epsilon**4)","15220":"f_3**2/(116640*epsilon) - 10243*f_3/(11197440*epsilon) + 139*f_5/(2799360*epsilon) - 13*pi**6/(352719360*epsilon) + pi**4/(2799360*epsilon) + 10981/(5038848*epsilon) + 2743*f_3/(2799360*epsilon**2) + 13*f_5/(233280*epsilon**2) - 164923/(67184640*epsilon**2) - 13*pi**4/(6998400*epsilon**2) - 13*f_3/(58320*epsilon**3) + pi**4/(4665600*epsilon**3) + 401/(373248*epsilon**3) + f_3/(38880*epsilon**4) - 109/(466560*epsilon**4) + 1/(38880*epsilon**5)","15221":"-539*f_3**2/(466560*epsilon) + 11*pi**4*f_3/(4665600*epsilon) + 2377*f_3/(699840*epsilon) + 2245*f_5/(559872*epsilon) + 317*f_7/(622080*epsilon) - 7609/(1119744*epsilon) - 7*pi**6/(5038848*epsilon) + pi**4/(1399680*epsilon) + 11*f_3**2/(77760*epsilon**2) - 5*f_3/(2916*epsilon**2) - 49*f_5/(46656*epsilon**2) + 7*pi**4/(4665600*epsilon**2) + pi**6/(5878656*epsilon**2) + 1853/(466560*epsilon**2) + 7*f_3/(38880*epsilon**3) + f_5/(7776*epsilon**3) - 119/(155520*epsilon**3) + 1/(12960*epsilon**4)","15222":"f_3**2/(51840*epsilon) - 24743*f_3/(134369280*epsilon) - 13*f_5/(466560*epsilon) - 251*pi**4/(806215680*epsilon) - pi**6/(78382080*epsilon) + 739999/(2418647040*epsilon) + 149*f_3/(933120*epsilon**2) + f_5/(58320*epsilon**2) - 8713/(26873856*epsilon**2) + pi**4/(6220800*epsilon**2) - 23*f_3/(233280*epsilon**3) - pi**4/(13996800*epsilon**3) + 343/(1244160*epsilon**3) + f_3/(29160*epsilon**4) - 133/(933120*epsilon**4) + 7/(233280*epsilon**5)","15223":"-f_3**2/(103680*epsilon) - 137*f_3/(6718464*epsilon) - f_5/(46656*epsilon) - 787*pi**4/(4031078400*epsilon) + pi**6/(156764160*epsilon) + 13493/(483729408*epsilon) + 1111*f_3/(11197440*epsilon**2) + f_5/(233280*epsilon**2) - 14251/(89579520*epsilon**2) + pi**4/(11197440*epsilon**2) - 5*f_3/(46656*epsilon**3) - pi**4/(55987200*epsilon**3) + 3029/(11197440*epsilon**3) + 19*f_3/(466560*epsilon**4) - 25/(124416*epsilon**4) + 13/(233280*epsilon**5)","15224":"-f_3**2/(77760*epsilon) - 1091*f_3/(134369280*epsilon) - 13*f_5/(466560*epsilon) - 1579*pi**4/(4031078400*epsilon) - pi**6/(78382080*epsilon) + 274249/(2418647040*epsilon) + 13*f_3/(116640*epsilon**2) + f_5/(58320*epsilon**2) - 6013/(26873856*epsilon**2) + pi**4/(6220800*epsilon**2) - 23*f_3/(233280*epsilon**3) - pi**4/(13996800*epsilon**3) + 323/(1244160*epsilon**3) + f_3/(29160*epsilon**4) - 133/(933120*epsilon**4) + 7/(233280*epsilon**5)","15225":"f_3/(31104*epsilon) + f_5/(1152*epsilon) - 29/(34992*epsilon) + 7*pi**4/(3110400*epsilon) + f_3/(1920*epsilon**2) - 977/(8957952*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(1440*epsilon**3) + 727/(22394880*epsilon**3) + 319/(373248*epsilon**4) - 119/(155520*epsilon**5) + 1/(4320*epsilon**6)","15226":"-13*f_3**2/(2880*epsilon) + 19*f_3*f_5/(1440*epsilon) + 3091*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 41*f_5/(3240*epsilon) - 2891*f_7/(69120*epsilon) - 575/(93312*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 71/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15227":"7*f_3**2/(2880*epsilon) + f_3*f_5/(160*epsilon) + 1327*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 83*f_5/(4320*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) - 155/(93312*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 2/(1215*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15228":"-f_3**2/(69120*epsilon) + 253*f_3/(414720*epsilon) + 7*f_5/(622080*epsilon) - 13481/(134369280*epsilon) - 223*pi**4/(223948800*epsilon) - pi**6/(13063680*epsilon) - 1907*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) - 163*pi**4/(37324800*epsilon**2) + 13541/(7464960*epsilon**2) - 37*f_3/(77760*epsilon**3) - 4361/(7464960*epsilon**3) + 7*pi**4/(1555200*epsilon**3) + 7*f_3/(12960*epsilon**4) - 59/(31104*epsilon**4) + 13/(10368*epsilon**5)","15229":"149*f_3**2/(103680*epsilon) - 1301*f_3/(1866240*epsilon) - 1229*f_5/(311040*epsilon) + pi**6/(1224720*epsilon) + 101*pi**4/(12441600*epsilon) + 147179/(89579520*epsilon) + 127*f_3/(62208*epsilon**2) - 7*f_5/(51840*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 1343/(2985984*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 131/(82944*epsilon**3) + f_3/(1440*epsilon**4) - 173/(103680*epsilon**4) + 1/(1728*epsilon**5)","15230":"7*f_3**2/(17280*epsilon) - 917*f_3/(829440*epsilon) - pi**4*f_3/(259200*epsilon) - 7*f_5/(51840*epsilon) + 7*f_7/(11520*epsilon) - 8309/(59719680*epsilon) + 7*pi**4/(921600*epsilon) - f_3**2/(4320*epsilon**2) + 77*f_3/(34560*epsilon**2) - 119/(103680*epsilon**2) - pi**4/(207360*epsilon**2) - 5*f_3/(3456*epsilon**3) + 49/(25920*epsilon**3) - 17/(34560*epsilon**4)","15231":"f_3**2/(622080*epsilon) - 3295*f_3/(6718464*epsilon) + f_5/(20736*epsilon) - 187*pi**4/(671846400*epsilon) - pi**6/(58786560*epsilon) + 4746841/(4837294080*epsilon) + 1757*f_3/(3732480*epsilon**2) - f_5/(311040*epsilon**2) - 8371/(8957952*epsilon**2) - 29*pi**4/(111974400*epsilon**2) - 41*f_3/(233280*epsilon**3) + pi**4/(4665600*epsilon**3) + 11293/(22394880*epsilon**3) + f_3/(38880*epsilon**4) - 239/(1399680*epsilon**4) + 13/(466560*epsilon**5)","15232":"f_3**2/(233280*epsilon) - 239*f_3/(93312*epsilon) + pi**4*f_3/(1166400*epsilon) + 4537*f_5/(699840*epsilon) - 79*f_7/(155520*epsilon) - 79861/(33592320*epsilon) - 41*pi**4/(9331200*epsilon) - pi**6/(17635968*epsilon) - f_3**2/(9720*epsilon**2) + 367*f_3/(155520*epsilon**2) - 65*f_5/(11664*epsilon**2) - pi**4/(1555200*epsilon**2) + pi**6/(734832*epsilon**2) + 1045/(373248*epsilon**2) - f_3/(2160*epsilon**3) + f_5/(972*epsilon**3) - 29/(14580*epsilon**3) + 11/(19440*epsilon**4)","15233":"-f_3**2/(960*epsilon) + 7*f_3*f_5/(720*epsilon) + 2587*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 383*f_5/(25920*epsilon) - 2891*f_7/(69120*epsilon) - 2203/(466560*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 7/(2430*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15234":"37*f_3**2/(2880*epsilon) - f_3*f_5/(240*epsilon) - 233*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 191*f_5/(8640*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 49*pi**4/(1555200*epsilon) + 2657/(466560*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) - 17/(9720*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15235":"-f_3**2/(960*epsilon) + 7*f_3*f_5/(720*epsilon) + 2491*f_3/(155520*epsilon) - f_3_5/(160*epsilon) + 29*f_5/(2160*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 1807/(466560*epsilon) - 49*pi**4/(1555200*epsilon) + 2063*pi**8/(1088640000*epsilon) - 13*f_3/(1296*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(64800*epsilon**2) + 47/(19440*epsilon**2) + f_3/(540*epsilon**3) - 1/(1620*epsilon**3)","15236":"-f_3**2/(93312*epsilon) - 31*f_3/(279936*epsilon) + pi**4*f_3/(4665600*epsilon) + 71*f_5/(2799360*epsilon) + 67*f_7/(207360*epsilon) - 13*pi**4/(13996800*epsilon) + 5*pi**6/(35271936*epsilon) + 5041/(33592320*epsilon) + f_3**2/(77760*epsilon**2) + 113*f_3/(466560*epsilon**2) - 155*f_5/(93312*epsilon**2) - pi**6/(5878656*epsilon**2) + pi**4/(4665600*epsilon**2) + 19/(11664*epsilon**2) - 7*f_3/(19440*epsilon**3) + 7*f_5/(3888*epsilon**3) - 169/(77760*epsilon**3) + 13/(19440*epsilon**4)","15237":"-67*f_3**2/(207360*epsilon) + 563*f_3/(1866240*epsilon) + 257*f_5/(311040*epsilon) - 8837/(11943936*epsilon) + 179*pi**4/(74649600*epsilon) + 13*pi**6/(39191040*epsilon) + 901*f_3/(1244160*epsilon**2) - 79*f_5/(103680*epsilon**2) - 83*pi**4/(12441600*epsilon**2) + 5927/(14929920*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 791/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 23/(17280*epsilon**4) + 1/(2160*epsilon**5)","15238":"7*f_3**2/(17280*epsilon) - 917*f_3/(829440*epsilon) - pi**4*f_3/(259200*epsilon) - 7*f_5/(51840*epsilon) + 7*f_7/(11520*epsilon) - 16949/(59719680*epsilon) + 7*pi**4/(921600*epsilon) - f_3**2/(4320*epsilon**2) + 77*f_3/(34560*epsilon**2) - 119/(103680*epsilon**2) - pi**4/(207360*epsilon**2) - 5*f_3/(3456*epsilon**3) + 49/(25920*epsilon**3) - 17/(34560*epsilon**4)","15239":"19*f_3**2/(6480*epsilon) - 7931*f_3/(622080*epsilon) - pi**4*f_3/(129600*epsilon) - f_5/(640*epsilon) - 7*f_7/(3840*epsilon) + 187*pi**4/(18662400*epsilon) + 10685/(746496*epsilon) - f_3**2/(2160*epsilon**2) + 337*f_3/(38880*epsilon**2) - 173/(17280*epsilon**2) - pi**4/(77760*epsilon**2) - f_3/(648*epsilon**3) + 23/(9720*epsilon**3) - 1/(3240*epsilon**4)","15240":"-11*f_3**2/(103680*epsilon) - 2021*f_3/(933120*epsilon) + 1667*f_5/(311040*epsilon) - 29*pi**6/(9797760*epsilon) - 473/(5598720*epsilon) + 199*pi**4/(37324800*epsilon) - 1603*f_3/(622080*epsilon**2) + 109*f_5/(51840*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 3943/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","15241":"-397*f_3/(248832*epsilon) + f_5/(34560*epsilon) - 57451/(134369280*epsilon) + 41*pi**4/(12441600*epsilon) + 35*f_3/(20736*epsilon**2) - 7*pi**4/(1036800*epsilon**2) - 47/(3317760*epsilon**2) - 7*f_3/(8640*epsilon**3) + 39421/(14929920*epsilon**3) - 809/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15242":"-f_3**2/(1296*epsilon) + 4619*f_3/(311040*epsilon) - 539*f_5/(25920*epsilon) - 133*f_7/(34560*epsilon) - pi**4/(57600*epsilon) + 4793/(1866240*epsilon) + pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 193*f_3/(17280*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 277/(622080*epsilon**2) + pi**4/(57600*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(432*epsilon**3) - 1/(720*epsilon**4)","15243":"-19*f_3**2/(186624*epsilon) - 5177*f_3/(16796160*epsilon) + 85*f_5/(279936*epsilon) - pi**4/(8398080*epsilon) - pi**6/(176359680*epsilon) + 1616743/(1209323520*epsilon) + 1267*f_3/(1866240*epsilon**2) - 53*f_5/(466560*epsilon**2) - 469/(279936*epsilon**2) - 29*pi**4/(55987200*epsilon**2) - 41*f_3/(116640*epsilon**3) + pi**4/(2332800*epsilon**3) + 1291/(1399680*epsilon**3) + f_3/(19440*epsilon**4) - 23/(87480*epsilon**4) + 1/(29160*epsilon**5)","15244":"-401*f_3**2/(466560*epsilon) - pi**4*f_3/(466560*epsilon) + 9901*f_3/(2799360*epsilon) + 4709*f_5/(2799360*epsilon) + 13*f_7/(34560*epsilon) - 65287/(11197440*epsilon) - pi**6/(35271936*epsilon) + 67*pi**4/(13996800*epsilon) + 7*f_3**2/(9720*epsilon**2) - 31*f_3/(14580*epsilon**2) - 65*f_5/(23328*epsilon**2) - 7*pi**4/(2332800*epsilon**2) + pi**6/(1469664*epsilon**2) + 1711/(373248*epsilon**2) + f_3/(2430*epsilon**3) + f_5/(1944*epsilon**3) - 13/(9720*epsilon**3) + 1/(6480*epsilon**4)","15245":"-f_3**2/(25920*epsilon) + 839*f_3/(1244160*epsilon) - 73*f_5/(155520*epsilon) - 11*pi**4/(6220800*epsilon) + 5185/(26873856*epsilon) + pi**6/(1959552*epsilon) - 11*f_3/(34560*epsilon**2) - f_5/(1296*epsilon**2) + 143/(1990656*epsilon**2) + pi**4/(518400*epsilon**2) + 7*f_3/(8640*epsilon**3) - 12851/(14929920*epsilon**3) - 137/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15246":"43*f_3**2/(25920*epsilon) - 2041*f_3/(414720*epsilon) - pi**4*f_3/(129600*epsilon) + 13*f_5/(103680*epsilon) + 581*pi**4/(37324800*epsilon) + 293/(103680*epsilon) - f_3**2/(2160*epsilon**2) + 1553*f_3/(311040*epsilon**2) - 211/(51840*epsilon**2) - 37*pi**4/(3110400*epsilon**2) - 37*f_3/(25920*epsilon**3) + 97/(31104*epsilon**3) - 13/(12960*epsilon**4)","15247":"f_3**2/(648*epsilon) - 709*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) + 53*f_5/(4860*epsilon) - 311*f_7/(51840*epsilon) + pi**4/(103680*epsilon) + pi**6/(489888*epsilon) - f_3**2/(1440*epsilon**2) + 859*f_3/(51840*epsilon**2) - 119*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15248":"f_3**2/(69120*epsilon) + 19*f_3/(276480*epsilon) - 29*f_5/(103680*epsilon) - pi**6/(6531840*epsilon) - 13*pi**4/(12441600*epsilon) - 17011/(179159040*epsilon) + 899*f_3/(1244160*epsilon**2) + 13*f_5/(34560*epsilon**2) - 26329/(14929920*epsilon**2) + pi**4/(165888*epsilon**2) - f_3/(432*epsilon**3) - pi**4/(172800*epsilon**3) + 9377/(2488320*epsilon**3) + 7*f_3/(4320*epsilon**4) - 67/(25920*epsilon**4) + 11/(17280*epsilon**5)","15249":"-f_3**2/(2592*epsilon) + pi**4*f_3/(172800*epsilon) + 259*f_3/(38880*epsilon) - 25*f_5/(2592*epsilon) + 241*f_7/(103680*epsilon) - pi**6/(1959552*epsilon) - pi**4/(518400*epsilon) - 7*f_3**2/(8640*epsilon**2) - 641*f_3/(51840*epsilon**2) + 17*f_5/(1152*epsilon**2) - pi**6/(653184*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","15250":"1331*f_3/(1244160*epsilon) + 31*f_5/(103680*epsilon) - 112063/(134369280*epsilon) - 7*pi**4/(4147200*epsilon) + 199*f_3/(103680*epsilon**2) - 8117/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - 19*f_3/(8640*epsilon**3) + 42301/(14929920*epsilon**3) - 713/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15251":"-f_3**2/(69120*epsilon) + 343*f_3/(414720*epsilon) + 7*f_5/(622080*epsilon) - 35351/(134369280*epsilon) - 223*pi**4/(223948800*epsilon) - pi**6/(13063680*epsilon) - 1907*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) - 163*pi**4/(37324800*epsilon**2) + 14081/(7464960*epsilon**2) - 37*f_3/(77760*epsilon**3) - 4361/(7464960*epsilon**3) + 7*pi**4/(1555200*epsilon**3) + 7*f_3/(12960*epsilon**4) - 59/(31104*epsilon**4) + 13/(10368*epsilon**5)","15252":"f_3**2/(1620*epsilon) - 1063*f_3/(155520*epsilon) - pi**4*f_3/(86400*epsilon) + 1391*f_5/(155520*epsilon) - 241*f_7/(51840*epsilon) + pi**4/(155520*epsilon) + pi**6/(326592*epsilon) + 7*f_3**2/(4320*epsilon**2) + 659*f_3/(51840*epsilon**2) - 109*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15253":"f_3**2/(1920*epsilon) - 739*f_3/(829440*epsilon) + f_5/(6480*epsilon) - 23*pi**4/(6220800*epsilon) - pi**6/(2903040*epsilon) + 225413/(179159040*epsilon) + 503*f_3/(1244160*epsilon**2) + f_5/(4320*epsilon**2) - 2501/(2985984*epsilon**2) + pi**4/(165888*epsilon**2) - f_3/(432*epsilon**3) - pi**4/(172800*epsilon**3) + 7361/(2488320*epsilon**3) + 7*f_3/(4320*epsilon**4) - 67/(25920*epsilon**4) + 11/(17280*epsilon**5)","15254":"17*f_3**2/(2880*epsilon) + f_3*f_5/(360*epsilon) + 203*f_3/(51840*epsilon) - f_3_5/(160*epsilon) + 349*f_5/(17280*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 7*pi**4/(259200*epsilon) - 1/(15552*epsilon) + 2063*pi**8/(1088640000*epsilon) - 11*f_3/(1152*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 101/(51840*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","15255":"f_3**2/(103680*epsilon) + 689*f_3/(50388480*epsilon) - 7*f_5/(699840*epsilon) - 30269/(268738560*epsilon) - pi**6/(156764160*epsilon) + 31*pi**4/(447897600*epsilon) + 6473*f_3/(67184640*epsilon**2) - f_5/(233280*epsilon**2) - 16865/(80621568*epsilon**2) + 193*pi**4/(671846400*epsilon**2) - 13*f_3/(87480*epsilon**3) - 7*pi**4/(27993600*epsilon**3) + 24517/(67184640*epsilon**3) + 13*f_3/(233280*epsilon**4) - 559/(2799360*epsilon**4) + 19/(466560*epsilon**5)","15256":"-f_3**2/(11520*epsilon) + 7207*f_3/(44789760*epsilon) + f_5/(31104*epsilon) - 52987/(268738560*epsilon) + pi**6/(17418240*epsilon) + 43*pi**4/(55987200*epsilon) - 1831*f_3/(7464960*epsilon**2) - f_5/(25920*epsilon**2) - 67*pi**4/(74649600*epsilon**2) + 1667/(4478976*epsilon**2) + f_3/(2160*epsilon**3) - 7229/(7464960*epsilon**3) + pi**4/(1036800*epsilon**3) - 7*f_3/(25920*epsilon**4) + 41/(51840*epsilon**4) - 11/(51840*epsilon**5)","15257":"-f_3**2/(480*epsilon) + pi**4*f_3/(51840*epsilon) + 35*f_3/(15552*epsilon) - 55*f_5/(7776*epsilon) + 71*f_7/(17280*epsilon) - pi**4/(34560*epsilon) + pi**6/(326592*epsilon) - f_3**2/(864*epsilon**2) - 371*f_3/(25920*epsilon**2) + 85*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","15258":"-7*f_3**2/(6480*epsilon) - 1063*f_3/(155520*epsilon) + pi**4*f_3/(259200*epsilon) + 1771*f_5/(155520*epsilon) - 113*f_7/(17280*epsilon) + pi**4/(155520*epsilon) + pi**6/(489888*epsilon) - f_3**2/(4320*epsilon**2) + 659*f_3/(51840*epsilon**2) - 101*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15259":"13*f_3**2/(103680*epsilon) - 2357*f_3/(933120*epsilon) + 917*f_5/(311040*epsilon) - 10181/(5598720*epsilon) + 7*pi**4/(37324800*epsilon) + pi**6/(9797760*epsilon) + 1613*f_3/(622080*epsilon**2) - 191*f_5/(51840*epsilon**2) + 97/(1866240*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 1/(2592*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","15260":"-f_3**2/(4320*epsilon) + 403*f_3/(51840*epsilon) - 2293*f_5/(155520*epsilon) - pi**4/(3110400*epsilon) + pi**6/(326592*epsilon) + 17513/(3732480*epsilon) + f_3**2/(2160*epsilon**2) - 145*f_3/(10368*epsilon**2) + 7*f_5/(288*epsilon**2) - 3911/(622080*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(240*epsilon**3) - f_5/(216*epsilon**3) + 53/(12960*epsilon**3) - 1/(432*epsilon**4)","15261":"107*f_3/(311040*epsilon) - 888841/(322486272*epsilon) - 13*pi**4/(24883200*epsilon) - 41*f_3/(69120*epsilon**2) + 543677/(268738560*epsilon**2) + f_3/(1728*epsilon**3) + 66211/(44789760*epsilon**3) - 12989/(3732480*epsilon**4) + 299/(103680*epsilon**5) - 29/(25920*epsilon**6)","15262":"17*f_3**2/(2880*epsilon) + f_3*f_5/(360*epsilon) + 203*f_3/(51840*epsilon) - f_3_5/(160*epsilon) + 349*f_5/(17280*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 7*pi**4/(259200*epsilon) - 1/(15552*epsilon) + 2063*pi**8/(1088640000*epsilon) - 11*f_3/(1152*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 101/(51840*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","15263":"541877/(725594112*epsilon) - 11803529/(21767823360*epsilon**2) + 47725/(241864704*epsilon**3) - 2737/(60466176*epsilon**4) + 11/(1679616*epsilon**5) - 1/(2099520*epsilon**6)","15264":"89*f_3**2/(207360*epsilon) - 679*f_3/(1866240*epsilon) + 83*f_5/(124416*epsilon) - 17*pi**6/(39191040*epsilon) - 47*pi**4/(14929920*epsilon) + 6451/(8957952*epsilon) + 11*f_3/(248832*epsilon**2) + 41*f_5/(103680*epsilon**2) - 13*pi**4/(2488320*epsilon**2) + 2717/(2488320*epsilon**2) - f_3/(1728*epsilon**3) - 2267/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 91/(51840*epsilon**4) + 19/(17280*epsilon**5)","15265":"7*f_3**2/(8640*epsilon) - 2581*f_3/(1244160*epsilon) - pi**4*f_3/(129600*epsilon) + 31*f_5/(34560*epsilon) + 7*f_7/(5760*epsilon) - 1525/(746496*epsilon) + 229*pi**4/(12441600*epsilon) - f_3**2/(2160*epsilon**2) + 427*f_3/(103680*epsilon**2) - pi**4/(69120*epsilon**2) - 59/(51840*epsilon**2) - f_3/(576*epsilon**3) + 131/(51840*epsilon**3) - 1/(1440*epsilon**4)","15266":"7*f_3**2/(8640*epsilon) - 2327*f_3/(1244160*epsilon) - pi**4*f_3/(129600*epsilon) + 67*f_5/(34560*epsilon) + 7*f_7/(5760*epsilon) - 54889/(29859840*epsilon) + 137*pi**4/(12441600*epsilon) - f_3**2/(2160*epsilon**2) + 557*f_3/(103680*epsilon**2) - 1139/(311040*epsilon**2) - pi**4/(207360*epsilon**2) - 7*f_3/(1728*epsilon**3) + 41/(8640*epsilon**3) - 17/(17280*epsilon**4)","15267":"13*f_3**2/(20736*epsilon) - 1903*f_3/(1244160*epsilon) - f_5/(15552*epsilon) - 11*pi**6/(4898880*epsilon) + pi**4/(248832*epsilon) + 863/(414720*epsilon) + 53*f_3/(124416*epsilon**2) + 101*f_5/(51840*epsilon**2) - 29*pi**4/(2073600*epsilon**2) + 529/(373248*epsilon**2) + 7*f_3/(2160*epsilon**3) - 47/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 7*f_3/(2160*epsilon**4) + 7/(6480*epsilon**4)","15268":"f_3**2/(25920*epsilon) - 1031*f_3/(155520*epsilon) - pi**4*f_3/(259200*epsilon) + 1591*f_5/(155520*epsilon) - 311*f_7/(51840*epsilon) + pi**6/(1959552*epsilon) + pi**4/(51840*epsilon) - f_3**2/(1440*epsilon**2) + 739*f_3/(51840*epsilon**2) - 107*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15269":"f_3**2/(69120*epsilon) - 1339*f_3/(933120*epsilon) - 77*f_5/(311040*epsilon) + pi**6/(13063680*epsilon) + 967*pi**4/(223948800*epsilon) + 639721/(268738560*epsilon) + 6989*f_3/(3732480*epsilon**2) + 7*f_5/(103680*epsilon**2) - 7657/(1492992*epsilon**2) + 121*pi**4/(37324800*epsilon**2) - 103*f_3/(38880*epsilon**3) - 7*pi**4/(1555200*epsilon**3) + 46649/(7464960*epsilon**3) + 23*f_3/(12960*epsilon**4) - 245/(62208*epsilon**4) + 61/(51840*epsilon**5)","15270":"43*f_3**2/(51840*epsilon) - 5741*f_3/(2488320*epsilon) - pi**4*f_3/(259200*epsilon) + f_5/(103680*epsilon) + 461*pi**4/(74649600*epsilon) + 23383/(11943936*epsilon) - f_3**2/(4320*epsilon**2) + 829*f_3/(311040*epsilon**2) - 331/(103680*epsilon**2) - 11*pi**4/(3110400*epsilon**2) - 67*f_3/(51840*epsilon**3) + 17/(7776*epsilon**3) - 67/(103680*epsilon**4)","15271":"-f_3**2/(3240*epsilon) - pi**4*f_3/(259200*epsilon) + 125*f_3/(7776*epsilon) - 25*f_5/(972*epsilon) + 113*f_7/(17280*epsilon) - pi**6/(489888*epsilon) + 1/(15552*epsilon) + pi**4/(48600*epsilon) + f_3**2/(4320*epsilon**2) - 673*f_3/(25920*epsilon**2) + 149*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) - 101/(51840*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","15272":"f_3**2/(11520*epsilon) + 4849*f_3/(1866240*epsilon) + 257*f_5/(103680*epsilon) - 427883/(53747712*epsilon) + pi**6/(3265920*epsilon) + pi**4/(153600*epsilon) - 313*f_3/(311040*epsilon**2) - 29*f_5/(17280*epsilon**2) - 37*pi**4/(3110400*epsilon**2) + 61873/(14929920*epsilon**2) - 37*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 8827/(3732480*epsilon**3) + f_3/(1440*epsilon**4) - 23/(6912*epsilon**4) + 7/(5184*epsilon**5)","15273":"-61*f_3**2/(103680*epsilon) + 413*f_3/(116640*epsilon) - 559*f_5/(155520*epsilon) - 23*pi**6/(19595520*epsilon) + 187*pi**4/(37324800*epsilon) + 12097/(5598720*epsilon) - 43*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) + 323/(373248*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","15274":"3*f_3**2/(320*epsilon) - f_3*f_5/(1440*epsilon) - 23*f_3/(17280*epsilon) - f_3_5/(160*epsilon) + 1057*f_5/(51840*epsilon) - 2891*f_7/(69120*epsilon) - pi**6/(217728*epsilon) - 7*pi**4/(259200*epsilon) + 317/(77760*epsilon) + 2063*pi**8/(1088640000*epsilon) - 11*f_3/(1152*epsilon**2) - f_5/(288*epsilon**2) + 49*f_7/(5760*epsilon**2) + pi**4/(172800*epsilon**2) + 37/(51840*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3)","15275":"-43*f_3/(1244160*epsilon) - 182539/(2418647040*epsilon) - pi**4/(6220800*epsilon) + 47*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 65947/(806215680*epsilon**2) - f_3/(8640*epsilon**3) - 10759/(67184640*epsilon**3) + 697/(2239488*epsilon**4) - 29/(93312*epsilon**5) + 13/(77760*epsilon**6)","15276":"-f_3**2/(622080*epsilon) + 343*f_3/(11197440*epsilon) - 83*f_5/(933120*epsilon) - 3983/(268738560*epsilon) + pi**4/(8294400*epsilon) + pi**6/(29393280*epsilon) - 551*f_3/(3732480*epsilon**2) + 11*f_5/(311040*epsilon**2) - 179/(1244160*epsilon**2) + 11*pi**4/(12441600*epsilon**2) + 11*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 101/(2488320*epsilon**3) - f_3/(6480*epsilon**4) + 43/(103680*epsilon**4) - 11/(51840*epsilon**5)","15277":"f_3**2/(124416*epsilon) + 1337*f_3/(67184640*epsilon) + 61*f_5/(746496*epsilon) - 19*pi**6/(235146240*epsilon) - 311*pi**4/(671846400*epsilon) + 17857/(201553920*epsilon) + 43*f_3/(466560*epsilon**2) + 19*f_5/(311040*epsilon**2) - 17*pi**4/(27993600*epsilon**2) - 1/(58320*epsilon**2) - f_3/(3240*epsilon**3) + pi**4/(4665600*epsilon**3) + 11/(116640*epsilon**3) + 11*f_3/(38880*epsilon**4) - 11/(116640*epsilon**4)","15278":"-f_3**2/(23040*epsilon) - 641*f_3/(2799360*epsilon) + 53*f_5/(103680*epsilon) - 1415/(6718464*epsilon) - 151*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 1327*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 127/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15279":"11*f_3**2/(77760*epsilon) - 697*f_3/(5598720*epsilon) + 769*f_5/(1866240*epsilon) - pi**4/(460800*epsilon) - 91/(839808*epsilon) - 13*pi**6/(117573120*epsilon) + 779*f_3/(1866240*epsilon**2) - f_5/(9720*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 343/(5598720*epsilon**2) - 17*f_3/(19440*epsilon**3) + 7/(116640*epsilon**3) + pi**4/(388800*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","15280":"19*f_3**2/(622080*epsilon) + 13*f_3/(1399680*epsilon) - 31*f_5/(93312*epsilon) - 251*pi**4/(223948800*epsilon) - 13*pi**6/(117573120*epsilon) + 81673/(179159040*epsilon) - 365*f_3/(746496*epsilon**2) + 79*f_5/(311040*epsilon**2) + 2627/(14929920*epsilon**2) + 19*pi**4/(7464960*epsilon**2) + f_3/(1296*epsilon**3) - 1883/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 97/(155520*epsilon**4) - 1/(6480*epsilon**5)","15281":"23*f_3**2/(207360*epsilon) - 259*f_3/(559872*epsilon) + 23*f_5/(38880*epsilon) - 1087/(3359232*epsilon) - 67*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 299*f_3/(746496*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1417/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3888*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15282":"f_3**2/(1620*epsilon) - 1063*f_3/(155520*epsilon) - pi**4*f_3/(86400*epsilon) + 1391*f_5/(155520*epsilon) - 241*f_7/(51840*epsilon) + pi**4/(155520*epsilon) + pi**6/(326592*epsilon) + 7*f_3**2/(4320*epsilon**2) + 659*f_3/(51840*epsilon**2) - 109*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15283":"29*f_3**2/(25920*epsilon) - 187*f_3/(17280*epsilon) - pi**4*f_3/(259200*epsilon) + 1811*f_5/(155520*epsilon) - 461*f_7/(103680*epsilon) - pi**4/(155520*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1440*epsilon**2) + 353*f_3/(17280*epsilon**2) - 139*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15284":"-11*f_3**2/(311040*epsilon) + 1667*f_3/(13436928*epsilon) - f_5/(155520*epsilon) - 34009/(806215680*epsilon) - pi**4/(671846400*epsilon) + pi**6/(16796160*epsilon) - f_3/(6480*epsilon**2) - f_5/(12960*epsilon**2) + 11*pi**4/(27993600*epsilon**2) + 8803/(134369280*epsilon**2) + 11*f_3/(38880*epsilon**3) - 2957/(11197440*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 169/(311040*epsilon**4) - 19/(77760*epsilon**5)","15285":"17*f_3**2/(622080*epsilon) - 257*f_3/(5598720*epsilon) - f_5/(186624*epsilon) - 239*pi**4/(223948800*epsilon) - pi**6/(14696640*epsilon) + 54937/(179159040*epsilon) - 389*f_3/(746496*epsilon**2) + 29*f_5/(311040*epsilon**2) + 19*pi**4/(7464960*epsilon**2) + 1243/(2985984*epsilon**2) + f_3/(1296*epsilon**3) - 2063/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 97/(155520*epsilon**4) - 1/(6480*epsilon**5)","15286":"43*f_3**2/(466560*epsilon) - pi**4*f_3/(2332800*epsilon) + 29*f_3/(139968*epsilon) + 1889*f_5/(2799360*epsilon) - 67*f_7/(103680*epsilon) - 43*pi**6/(35271936*epsilon) + 71*pi**4/(27993600*epsilon) + 697/(1399680*epsilon) - f_3**2/(38880*epsilon**2) + 307*f_3/(466560*epsilon**2) - 43*f_5/(46656*epsilon**2) - pi**4/(4665600*epsilon**2) + 143/(622080*epsilon**2) + pi**6/(2939328*epsilon**2) - f_3/(2430*epsilon**3) + f_5/(3888*epsilon**3) - 1/(1944*epsilon**3) + 1/(3240*epsilon**4)","15287":"-71*f_3/(1492992*epsilon) + f_5/(62208*epsilon) - pi**4/(7464960*epsilon) + 11153/(179159040*epsilon) - 13*f_3/(124416*epsilon**2) + 4123/(179159040*epsilon**2) + f_3/(10368*epsilon**3) - 4553/(9953280*epsilon**3) + 1129/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15288":"11*f_3**2/(207360*epsilon) - 913*f_3/(5598720*epsilon) + 233*f_5/(622080*epsilon) - 6197/(16796160*epsilon) - 79*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 1471*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1153/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 19/(77760*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15289":"-60049/(2040733440*epsilon) - 306235/(4353564672*epsilon**2) + 221153/(2418647040*epsilon**3) - 8429/(201553920*epsilon**4) + 517/(50388480*epsilon**5) - 1/(839808*epsilon**6)","15290":"535411/(7255941120*epsilon) + 448039/(4837294080*epsilon**2) - 41437/(161243136*epsilon**3) + 10679/(67184640*epsilon**4) - 263/(5598720*epsilon**5) + 1/(155520*epsilon**6)","15291":"-58231/(1612431360*epsilon) + 27709/(179159040*epsilon**2) - 215531/(806215680*epsilon**3) + 12413/(67184640*epsilon**4) - 73/(1119744*epsilon**5) + 1/(93312*epsilon**6)","15292":"-337*f_3/(7464960*epsilon) + f_5/(62208*epsilon) - 21979/(537477120*epsilon) - pi**4/(74649600*epsilon) - 7*f_3/(77760*epsilon**2) + 187/(2799360*epsilon**2) + f_3/(10368*epsilon**3) - 1349/(44789760*epsilon**3) + 149/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","15293":"-1799*f_3/(11197440*epsilon) - 101*f_5/(311040*epsilon) - pi**4/(777600*epsilon) + 123823/(179159040*epsilon) - 19*f_3/(233280*epsilon**2) + f_5/(3240*epsilon**2) - 16789/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 509/(933120*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 25/(31104*epsilon**4) - 1/(2592*epsilon**5)","15294":"-f_3/(933120*epsilon) + 397331/(7255941120*epsilon) - 12779/(241864704*epsilon**2) - 28133/(201553920*epsilon**3) + 313/(1679616*epsilon**4) - 121/(1399680*epsilon**5) + 1/(58320*epsilon**6)","15295":"103*f_3/(16796160*epsilon) + 7*f_5/(622080*epsilon) - 57497/(537477120*epsilon) - 17*pi**4/(111974400*epsilon) + 107*f_3/(5598720*epsilon**2) + pi**4/(18662400*epsilon**2) + 15329/(268738560*epsilon**2) + 29*f_3/(233280*epsilon**3) - 4303/(22394880*epsilon**3) - f_3/(7776*epsilon**4) + 109/(373248*epsilon**4) - 7/(51840*epsilon**5)","15296":"f_3**2/(311040*epsilon) + 301*f_3/(2799360*epsilon) + 71*f_5/(466560*epsilon) - 3083/(16796160*epsilon) - 59*pi**4/(37324800*epsilon) - pi**6/(14696640*epsilon) + 911*f_3/(1866240*epsilon**2) - 11*f_5/(155520*epsilon**2) - 163/(1119744*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 17*f_3/(19440*epsilon**3) + 53/(233280*epsilon**3) + pi**4/(388800*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","15297":"-217*f_3/(4478976*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(13996800*epsilon) + 311297/(7255941120*epsilon) - f_3/(116640*epsilon**2) + pi**4/(18662400*epsilon**2) + 136879/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 33493/(806215680*epsilon**3) - 6403/(67184640*epsilon**4) + 757/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15298":"275*f_3/(8957952*epsilon) + 23*f_5/(2488320*epsilon) - 1595171/(43535646720*epsilon) + pi**4/(44789760*epsilon) + f_3/(373248*epsilon**2) - pi**4/(74649600*epsilon**2) + 1871581/(29023764480*epsilon**2) - f_3/(622080*epsilon**3) - 128873/(1209323520*epsilon**3) + 1451/(20155392*epsilon**4) - 199/(8398080*epsilon**5) + 1/(279936*epsilon**6)","15299":"-f_3**2/(1244160*epsilon) - 5639*f_3/(134369280*epsilon) - 79*f_5/(3732480*epsilon) + pi**6/(117573120*epsilon) + 18563/(1934917632*epsilon) + 119*pi**4/(671846400*epsilon) + 1961*f_3/(22394880*epsilon**2) + f_5/(207360*epsilon**2) - 2113/(20155392*epsilon**2) - 13*pi**4/(74649600*epsilon**2) - 29*f_3/(311040*epsilon**3) + pi**4/(4665600*epsilon**3) + 25069/(134369280*epsilon**3) + f_3/(38880*epsilon**4) - 167/(1119744*epsilon**4) + 47/(933120*epsilon**5)","15300":"-319*f_3/(3732480*epsilon) + f_5/(23040*epsilon) - 10073/(1612431360*epsilon) + pi**4/(1382400*epsilon) + 79*f_3/(622080*epsilon**2) - 69409/(537477120*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 451/(7464960*epsilon**3) + 319/(933120*epsilon**4) - 71/(155520*epsilon**5) + 1/(5184*epsilon**6)","15301":"-43*f_3**2/(93312*epsilon) - 689*f_3/(699840*epsilon) + pi**4*f_3/(466560*epsilon) + 6191*f_5/(2799360*epsilon) + 23*f_7/(311040*epsilon) - 43*pi**6/(35271936*epsilon) - 11*pi**4/(13996800*epsilon) + 71/(207360*epsilon) + f_3**2/(7776*epsilon**2) - 19*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) + pi**4/(2332800*epsilon**2) + pi**6/(2939328*epsilon**2) + 193/(466560*epsilon**2) + f_3/(19440*epsilon**3) + f_5/(3888*epsilon**3) - 11/(19440*epsilon**3) + 1/(6480*epsilon**4)","15302":"-43*f_3**2/(93312*epsilon) + pi**4*f_3/(466560*epsilon) + 661*f_3/(699840*epsilon) - 1189*f_5/(2799360*epsilon) - f_7/(1728*epsilon) - 43*pi**6/(35271936*epsilon) - 11*pi**4/(13996800*epsilon) + 871/(622080*epsilon) + f_3**2/(7776*epsilon**2) - 19*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) - 1/(93312*epsilon**2) + pi**4/(2332800*epsilon**2) + pi**6/(2939328*epsilon**2) + f_3/(19440*epsilon**3) + f_5/(3888*epsilon**3) - 11/(19440*epsilon**3) + 1/(6480*epsilon**4)","15303":"-f_3**2/(207360*epsilon) - 563*f_3/(67184640*epsilon) + 5*f_5/(46656*epsilon) - 36757/(161243136*epsilon) - pi**6/(58786560*epsilon) + 689*pi**4/(671846400*epsilon) + 689*f_3/(5598720*epsilon**2) - f_5/(103680*epsilon**2) - pi**4/(1866240*epsilon**2) - 1067/(33592320*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 1357/(5598720*epsilon**3) + f_3/(77760*epsilon**4) - 1/(7776*epsilon**4) + 1/(38880*epsilon**5)","15304":"-769*f_3/(7464960*epsilon) + f_5/(62208*epsilon) - pi**4/(74649600*epsilon) + 10853/(537477120*epsilon) - 7*f_3/(77760*epsilon**2) + 241/(2799360*epsilon**2) + f_3/(10368*epsilon**3) - 1349/(44789760*epsilon**3) + 149/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","15305":"979*f_3/(3732480*epsilon) - 257*f_5/(1244160*epsilon) - 37*pi**4/(74649600*epsilon) - 37813/(1612431360*epsilon) + 7*f_3/(414720*epsilon**2) - 7837/(268738560*epsilon**2) + pi**4/(2488320*epsilon**2) - f_3/(10368*epsilon**3) + 829/(4478976*epsilon**3) + 287/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15306":"1349*f_3/(22394880*epsilon) + 11*f_5/(155520*epsilon) - 6625/(35831808*epsilon) - 37*pi**4/(74649600*epsilon) - 361*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) + 11*pi**4/(12441600*epsilon**2) + 11801/(67184640*epsilon**2) + 11*f_3/(103680*epsilon**3) - 913/(5598720*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 301/(1866240*epsilon**4) - 7/(77760*epsilon**5)","15307":"2509*f_3/(11197440*epsilon) - f_5/(155520*epsilon) - 114179/(537477120*epsilon) - 53*pi**4/(37324800*epsilon) - 97*f_3/(233280*epsilon**2) + f_5/(8640*epsilon**2) - 2573/(44789760*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 11*f_3/(25920*epsilon**3) - 253/(1244160*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 23/(38880*epsilon**4) - 7/(25920*epsilon**5)","15308":"-f_3/(3732480*epsilon) + 155537/(7255941120*epsilon) - 13931/(241864704*epsilon**2) - 5425/(40310784*epsilon**3) + 389/(2099520*epsilon**4) - 121/(1399680*epsilon**5) + 1/(58320*epsilon**6)","15309":"-7*f_3**2/(311040*epsilon) + 2207*f_3/(44789760*epsilon) + 23*f_5/(373248*epsilon) - 133237/(1612431360*epsilon) - pi**6/(235146240*epsilon) + 73*pi**4/(268738560*epsilon) + 571*f_3/(11197440*epsilon**2) - f_5/(38880*epsilon**2) - 49*pi**4/(111974400*epsilon**2) - 4303/(134369280*epsilon**2) - 49*f_3/(933120*epsilon**3) + pi**4/(9331200*epsilon**3) + 23/(248832*epsilon**3) + f_3/(77760*epsilon**4) - 1/(17280*epsilon**4) + 1/(77760*epsilon**5)","15310":"-73*f_3**2/(1866240*epsilon) + 3367*f_3/(44789760*epsilon) + 221*f_5/(2239488*epsilon) - 48521/(322486272*epsilon) + pi**6/(352719360*epsilon) + 79*pi**4/(268738560*epsilon) + 421*f_3/(11197440*epsilon**2) - 49*f_5/(933120*epsilon**2) - 49*pi**4/(111974400*epsilon**2) + 4247/(134369280*epsilon**2) - 49*f_3/(933120*epsilon**3) + pi**4/(9331200*epsilon**3) + 19/(248832*epsilon**3) + f_3/(77760*epsilon**4) - 1/(17280*epsilon**4) + 1/(77760*epsilon**5)","15311":"307999/(21767823360*epsilon) - 1679507/(43535646720*epsilon**2) + 64679/(1209323520*epsilon**3) - 1463/(37791360*epsilon**4) + 121/(8398080*epsilon**5) - 1/(419904*epsilon**6)","15312":"1777*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 78473/(3224862720*epsilon) + 17*pi**4/(223948800*epsilon) - 83*f_3/(933120*epsilon**2) + 323/(33592320*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 1481/(14929920*epsilon**3) - 431/(1399680*epsilon**4) + 91/(311040*epsilon**5) - 1/(9720*epsilon**6)","15313":"-43*f_3**2/(93312*epsilon) + pi**4*f_3/(466560*epsilon) + 409*f_3/(699840*epsilon) + 1691*f_5/(2799360*epsilon) - f_7/(7776*epsilon) - 43*pi**6/(35271936*epsilon) - 11*pi**4/(13996800*epsilon) + 257/(622080*epsilon) + f_3**2/(7776*epsilon**2) - 19*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) + pi**4/(2332800*epsilon**2) + pi**6/(2939328*epsilon**2) + 35/(93312*epsilon**2) + f_3/(19440*epsilon**3) + f_5/(3888*epsilon**3) - 11/(19440*epsilon**3) + 1/(6480*epsilon**4)","15314":"-11*f_3**2/(1866240*epsilon) - 4589*f_3/(67184640*epsilon) + 19*f_5/(559872*epsilon) - 234781/(2418647040*epsilon) - pi**6/(352719360*epsilon) + 719*pi**4/(671846400*epsilon) + 719*f_3/(5598720*epsilon**2) + f_5/(933120*epsilon**2) - 2647/(22394880*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 3143/(11197440*epsilon**3) + f_3/(77760*epsilon**4) - 257/(1399680*epsilon**4) + 11/(233280*epsilon**5)","15315":"-11*f_3**2/(1866240*epsilon) - 1763*f_3/(67184640*epsilon) + 19*f_5/(559872*epsilon) - 18721/(161243136*epsilon) - pi**6/(352719360*epsilon) + 737*pi**4/(671846400*epsilon) + 629*f_3/(5598720*epsilon**2) + f_5/(933120*epsilon**2) - 3659/(33592320*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 1429/(5598720*epsilon**3) + f_3/(77760*epsilon**4) - 1/(7776*epsilon**4) + 1/(38880*epsilon**5)","15316":"91*f_3/(1866240*epsilon) - 7*f_5/(207360*epsilon) - 70819/(4837294080*epsilon) + 5*f_3/(124416*epsilon**2) - 7195/(80621568*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(5760*epsilon**3) + 163/(4478976*epsilon**3) + 1453/(5598720*epsilon**4) - 151/(466560*epsilon**5) + 1/(7776*epsilon**6)","15317":"607*f_3/(7464960*epsilon) - 53*f_5/(622080*epsilon) - 7447/(53747712*epsilon) + 79*pi**4/(74649600*epsilon) - 31*f_3/(622080*epsilon**2) - pi**4/(2073600*epsilon**2) + 1139/(22394880*epsilon**2) + 7*f_3/(51840*epsilon**3) + 587/(8957952*epsilon**3) + 53/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","15318":"263*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(55987200*epsilon) - 1931/(5804752896*epsilon) + 149*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 83837/(4837294080*epsilon**2) - 7*f_3/(311040*epsilon**3) - 391/(134369280*epsilon**3) - 6283/(67184640*epsilon**4) + 437/(2799360*epsilon**5) - 7/(93312*epsilon**6)","15319":"-11*f_3**2/(1866240*epsilon) - 3941*f_3/(67184640*epsilon) + 19*f_5/(559872*epsilon) - 41513/(483729408*epsilon) - pi**6/(352719360*epsilon) + 719*pi**4/(671846400*epsilon) + 719*f_3/(5598720*epsilon**2) + f_5/(933120*epsilon**2) - 2719/(22394880*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 3143/(11197440*epsilon**3) + f_3/(77760*epsilon**4) - 257/(1399680*epsilon**4) + 11/(233280*epsilon**5)","15320":"-43*f_3**2/(233280*epsilon) - 859*f_3/(5598720*epsilon) + pi**4*f_3/(1166400*epsilon) + 13*f_5/(21870*epsilon) - 797*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) + 73*pi**4/(55987200*epsilon) + 14077/(11197440*epsilon) + f_3**2/(19440*epsilon**2) + 89*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) - 17/(93312*epsilon**2) - pi**4/(1166400*epsilon**2) + pi**6/(2939328*epsilon**2) - f_3/(9720*epsilon**3) + f_5/(3888*epsilon**3) - 17/(38880*epsilon**3) + 1/(6480*epsilon**4)","15321":"-47*f_3/(2985984*epsilon) + f_5/(92160*epsilon) - pi**4/(4665600*epsilon) + 245149/(9674588160*epsilon) + 103*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 5029/(1612431360*epsilon**2) - f_3/(34560*epsilon**3) - 119/(26873856*epsilon**3) - 599/(7464960*epsilon**4) + 119/(933120*epsilon**5) - 1/(17280*epsilon**6)","15322":"-7*f_3/(559872*epsilon) + 7*f_5/(414720*epsilon) - 7693/(2418647040*epsilon) + pi**4/(55987200*epsilon) + 23*f_3/(933120*epsilon**2) - pi**4/(12441600*epsilon**2) - 11071/(1612431360*epsilon**2) - f_3/(103680*epsilon**3) + 3823/(201553920*epsilon**3) - 2113/(33592320*epsilon**4) + 11/(139968*epsilon**5) - 1/(29160*epsilon**6)","15323":"-f_3/(276480*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(9331200*epsilon) + 12373/(2418647040*epsilon) + 13*f_3/(414720*epsilon**2) + 143/(201553920*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 307/(33592320*epsilon**3) - 371/(3732480*epsilon**4) + 67/(466560*epsilon**5) - 1/(15552*epsilon**6)","15324":"87041/(3627970560*epsilon) - 405337/(14511882240*epsilon**2) + 18817/(806215680*epsilon**3) - 179/(13436928*epsilon**4) + 77/(16796160*epsilon**5) - 1/(1399680*epsilon**6)","15325":"-73*f_3/(1866240*epsilon) - pi**4/(4665600*epsilon) - 31639/(1612431360*epsilon) - 17*f_3/(207360*epsilon**2) + pi**4/(6220800*epsilon**2) + 20189/(268738560*epsilon**2) + f_3/(51840*epsilon**3) + 3533/(22394880*epsilon**3) + 143/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15326":"f_3/(414720*epsilon) + 78319/(14511882240*epsilon) + 979/(604661760*epsilon**2) + 3409/(100776960*epsilon**3) - 73/(524880*epsilon**4) + 13/(69984*epsilon**5) - 1/(11664*epsilon**6)","15327":"6017*f_3/(201553920*epsilon) + f_5/(1866240*epsilon) - 11*pi**4/(2015539200*epsilon) + 1239893/(21767823360*epsilon) - 121*f_3/(8398080*epsilon**2) - 304271/(4837294080*epsilon**2) + pi**4/(83980800*epsilon**2) + f_3/(699840*epsilon**3) + 115381/(2418647040*epsilon**3) - 4477/(201553920*epsilon**4) + 11/(1866240*epsilon**5) - 1/(1399680*epsilon**6)","15328":"-2*f_3**2/(45*epsilon) - 13*f_3*f_5/(240*epsilon) + 131*f_3/(270*epsilon) + 3*f_3_5/(40*epsilon) + 5*f_5/(27*epsilon) - 1127*f_7/(1920*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","15329":"f_3**2/(40*epsilon) - 23*f_3*f_5/(240*epsilon) + 11*f_3/(36*epsilon) + 3*f_3_5/(40*epsilon) + 59*f_5/(216*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","15330":"-f_3**2/(180*epsilon) + 3*f_3*f_5/(40*epsilon) - 17*f_3/(60*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(40*epsilon) - 10*f_5/(27*epsilon) + 343*f_7/(540*epsilon) - pi**6/(13608*epsilon) - pi**4/(4050*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) + 4*f_3/(27*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","15331":"11*f_3**2/(288*epsilon) - 107*f_3/(720*epsilon) + pi**4*f_3/(3600*epsilon) - 23*f_5/(864*epsilon) + 259*f_7/(1920*epsilon) - pi**4/(5400*epsilon) - f_3**2/(12*epsilon**2) + f_3/(9*epsilon**2)","15332":"-29*f_3**2/(2160*epsilon) - 19*f_3/(120*epsilon) - pi**4*f_3/(5400*epsilon) + 29*f_5/(144*epsilon) - 7*f_7/(960*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","15333":"f_3**2/(576*epsilon) - 9709*f_3/(155520*epsilon) + pi**4*f_3/(129600*epsilon) + 2453*f_5/(31104*epsilon) - 79*f_7/(17280*epsilon) - pi**6/(217728*epsilon) - pi**4/(518400*epsilon) + 31/(311040*epsilon) + f_3**2/(2160*epsilon**2) + 43*f_3/(480*epsilon**2) - 95*f_5/(864*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) + 37/(2880*epsilon**2) - 7*f_3/(108*epsilon**3) + 7*f_5/(108*epsilon**3) - 7/(1080*epsilon**3)","15334":"-17*f_3**2/(5760*epsilon) + 10919*f_3/(622080*epsilon) - 611*f_5/(34560*epsilon) - pi**6/(435456*epsilon) - 401/(1866240*epsilon) + 101*pi**4/(6220800*epsilon) - 127*f_3/(10368*epsilon**2) + 19*f_5/(960*epsilon**2) - pi**4/(103680*epsilon**2) + 629/(155520*epsilon**2) - f_3/(72*epsilon**3) + pi**4/(14400*epsilon**3) + f_3/(120*epsilon**4) - 1/(360*epsilon**4)","15335":"11*f_3**2/(720*epsilon) - 287*f_3/(8640*epsilon) + pi**4*f_3/(10800*epsilon) - 179*f_5/(17280*epsilon) - 7*f_7/(960*epsilon) - pi**4/(17280*epsilon) + 47/(1620*epsilon) - f_3**2/(36*epsilon**2) + 5*f_3/(108*epsilon**2) - 11/(648*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","15336":"37*f_3**2/(540*epsilon) - 7*f_3*f_5/(60*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 163*f_5/(432*epsilon) - 1001*f_7/(2880*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","15337":"-37*f_3**2/(360*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(1800*epsilon) - 3*f_3_5/(40*epsilon) - 13*f_5/(36*epsilon) + 7147*f_7/(17280*epsilon) - pi**6/(13608*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","15338":"-3*f_3*f_5/(40*epsilon) + 11*f_3/(36*epsilon) + 3*f_3_5/(40*epsilon) + 67*f_5/(216*epsilon) - 539*f_7/(960*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","15339":"f_3**2/(17280*epsilon) + 35299*f_3/(3732480*epsilon) - f_5/(480*epsilon) - 104791/(9953280*epsilon) + pi**6/(933120*epsilon) + 1241*pi**4/(37324800*epsilon) - 5987*f_3/(311040*epsilon**2) + f_5/(720*epsilon**2) - pi**4/(28800*epsilon**2) + 85387/(3732480*epsilon**2) + 457*f_3/(25920*epsilon**3) - 61/(2304*epsilon**3) + 11*pi**4/(259200*epsilon**3) - 29*f_3/(2160*epsilon**4) + 37/(1620*epsilon**4) - 31/(4320*epsilon**5)","15340":"-11*f_3**2/(17280*epsilon) + 1703*f_3/(233280*epsilon) + 53*f_5/(8640*epsilon) - 6653/(279936*epsilon) + 37*pi**4/(2332800*epsilon) + 43*pi**6/(6531840*epsilon) - 59*f_3/(15552*epsilon**2) - 109*f_5/(8640*epsilon**2) - pi**4/(103680*epsilon**2) + 2581/(233280*epsilon**2) - 43*f_3/(2592*epsilon**3) - pi**4/(129600*epsilon**3) + 67/(7776*epsilon**3) + 19*f_3/(1080*epsilon**4) - 19/(3240*epsilon**4)","15341":"-19*f_3**2/(34560*epsilon) - 17167*f_3/(3732480*epsilon) - 101*f_5/(17280*epsilon) - 277*pi**4/(7464960*epsilon) - 19*pi**6/(13063680*epsilon) + 31781/(2239488*epsilon) + 967*f_3/(62208*epsilon**2) + 211*f_5/(17280*epsilon**2) - 19073/(933120*epsilon**2) + pi**4/(51840*epsilon**2) - 65*f_3/(5184*epsilon**3) - 11*pi**4/(259200*epsilon**3) + 221/(15552*epsilon**3) + 29*f_3/(2160*epsilon**4) - 29/(6480*epsilon**4)","15342":"-632057/(53747712*epsilon) + 504919/(22394880*epsilon**2) - 41611/(1866240*epsilon**3) + 2779/(155520*epsilon**4) - 5/(648*epsilon**5) + 1/(270*epsilon**6)","15343":"71*f_3**2/(4320*epsilon) - 1261*f_3/(155520*epsilon) + pi**4*f_3/(12960*epsilon) - 2797*f_5/(77760*epsilon) + 403*f_7/(17280*epsilon) - 23*pi**4/(172800*epsilon) + pi**6/(326592*epsilon) - 13*f_3**2/(1080*epsilon**2) - 377*f_3/(4320*epsilon**2) + 17*f_5/(144*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","15344":"-23*f_3**2/(2160*epsilon) - 17*f_3/(120*epsilon) - pi**4*f_3/(5400*epsilon) + 3*f_5/(16*epsilon) - 161*f_7/(8640*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","15345":"61*f_3**2/(1440*epsilon) - 41*f_3/(240*epsilon) + pi**4*f_3/(3600*epsilon) - 29*f_5/(864*epsilon) + 21*f_7/(128*epsilon) - pi**4/(5400*epsilon) - f_3**2/(12*epsilon**2) + f_3/(9*epsilon**2)","15346":"-f_3**2/(4320*epsilon) + 551*f_3/(497664*epsilon) - 7*f_5/(15552*epsilon) - 136163/(134369280*epsilon) - 547*pi**4/(223948800*epsilon) - pi**6/(4354560*epsilon) + 157*f_3/(622080*epsilon**2) + f_5/(1296*epsilon**2) - 11*pi**4/(3732480*epsilon**2) + 11411/(7464960*epsilon**2) - 67*f_3/(31104*epsilon**3) - pi**4/(311040*epsilon**3) + 1199/(311040*epsilon**3) + 7*f_3/(2592*epsilon**4) - 227/(31104*epsilon**4) + 1/(324*epsilon**5)","15347":"-11*f_3**2/(17280*epsilon) - 1561*f_3/(373248*epsilon) + 7*f_5/(2160*epsilon) - pi**4/(72900*epsilon) + pi**6/(408240*epsilon) + 81059/(29859840*epsilon) + 79*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) - 14801/(7464960*epsilon**2) + pi**4/(115200*epsilon**2) + 227*f_3/(25920*epsilon**3) - 131/(13824*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 829/(51840*epsilon**4) - 13/(2160*epsilon**5)","15348":"11*f_3**2/(2160*epsilon) + 49*f_3/(15552*epsilon) + pi**4*f_3/(16200*epsilon) - 343*f_5/(9720*epsilon) + 221*f_7/(8640*epsilon) - 71*pi**4/(259200*epsilon) + pi**6/(40824*epsilon) - f_3**2/(135*epsilon**2) - 19*f_3/(540*epsilon**2) + f_5/(12*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","15349":"7*f_3**2/(4320*epsilon) - 1811*f_3/(51840*epsilon) + pi**4*f_3/(64800*epsilon) + 3373*f_5/(77760*epsilon) - 73*f_7/(2880*epsilon) - pi**6/(326592*epsilon) - pi**4/(518400*epsilon) + 9217/(373248*epsilon) + f_3**2/(1080*epsilon**2) + 131*f_3/(4320*epsilon**2) - 5*f_5/(48*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(43200*epsilon**2) + 1951/(31104*epsilon**2) - 7*f_3/(180*epsilon**3) + 7*f_5/(54*epsilon**3) - 593/(6480*epsilon**3) + 13/(540*epsilon**4)","15350":"347*f_3**2/(77760*epsilon) + pi**4*f_3/(194400*epsilon) + 4571*f_3/(466560*epsilon) - 1993*f_5/(93312*epsilon) - 31*f_7/(23040*epsilon) - 47*pi**4/(4665600*epsilon) + pi**6/(839808*epsilon) + 4903/(933120*epsilon) - 13*f_3**2/(6480*epsilon**2) - 61*f_3/(4860*epsilon**2) + 5*f_5/(243*epsilon**2) - pi**6/(244944*epsilon**2) - 23/(9720*epsilon**2) + pi**4/(38880*epsilon**2) + f_3/(324*epsilon**3) - f_5/(324*epsilon**3) + 1/(3240*epsilon**3)","15351":"-5*f_3**2/(648*epsilon) - pi**4*f_3/(43200*epsilon) + 391*f_3/(19440*epsilon) - f_5/(320*epsilon) - 4577/(622080*epsilon) + pi**4/(129600*epsilon) + f_3**2/(108*epsilon**2) - 5*f_3/(192*epsilon**2) + pi**4/(103680*epsilon**2) + 1769/(124416*epsilon**2) + f_3/(96*epsilon**3) - 37/(2592*epsilon**3) + 1/(216*epsilon**4)","15352":"13*f_3**2/(3240*epsilon) - 1723*f_3/(155520*epsilon) + pi**4*f_3/(43200*epsilon) - 11*f_5/(6912*epsilon) - pi**4/(25920*epsilon) + 17/(1944*epsilon) - f_3**2/(108*epsilon**2) + 5*f_3/(288*epsilon**2) - 67/(7776*epsilon**2) + pi**4/(103680*epsilon**2) - 7*f_3/(864*epsilon**3) + 7/(2592*epsilon**3)","15353":"-f_3**2/(4320*epsilon) + 901*f_3/(622080*epsilon) - 37*f_5/(17280*epsilon) - 113*pi**4/(6220800*epsilon) + 8549/(4976640*epsilon) + pi**6/(326592*epsilon) - 49*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 1381/(103680*epsilon**2) + 29*pi**4/(518400*epsilon**2) + f_3/(180*epsilon**3) - pi**4/(14400*epsilon**3) + 23/(2592*epsilon**3) - f_3/(120*epsilon**4) + 37/(2160*epsilon**4) - 7/(720*epsilon**5)","15354":"-289*f_3**2/(77760*epsilon) - 16501*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 2513*f_5/(58320*epsilon) + 307*f_7/(103680*epsilon) + 37*pi**4/(4665600*epsilon) + 19*pi**6/(5878656*epsilon) + 23*f_3**2/(6480*epsilon**2) + 277*f_3/(9720*epsilon**2) - 323*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15355":"-f_3**2/(69120*epsilon) - 16637*f_3/(5598720*epsilon) - f_5/(41472*epsilon) - 19*pi**4/(27993600*epsilon) + pi**6/(26127360*epsilon) + 6697/(2099520*epsilon) + 2233*f_3/(933120*epsilon**2) + 29*f_5/(103680*epsilon**2) - 959/(559872*epsilon**2) - 89*pi**4/(18662400*epsilon**2) - 89*f_3/(155520*epsilon**3) + pi**4/(1555200*epsilon**3) + 137/(466560*epsilon**3) + f_3/(12960*epsilon**4) - 1/(38880*epsilon**4)","15356":"29*f_3**2/(311040*epsilon) - 5729*f_3/(2799360*epsilon) - 71*f_5/(93312*epsilon) - 11*pi**4/(2799360*epsilon) - pi**6/(117573120*epsilon) + 9631/(4199040*epsilon) + 2017*f_3/(466560*epsilon**2) + 77*f_5/(155520*epsilon**2) - 431/(279936*epsilon**2) - 89*pi**4/(9331200*epsilon**2) - 89*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 89/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15357":"f_3**2/(62208*epsilon) - 7883*f_3/(2799360*epsilon) - 25*f_5/(46656*epsilon) - 43*pi**4/(13996800*epsilon) - pi**6/(117573120*epsilon) + 52639/(16796160*epsilon) + 2029*f_3/(466560*epsilon**2) + 77*f_5/(155520*epsilon**2) - 545/(279936*epsilon**2) - 89*pi**4/(9331200*epsilon**2) - 89*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 101/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15358":"f_3**2/(6480*epsilon) + 8881*f_3/(3732480*epsilon) - 379*f_5/(311040*epsilon) - 37*pi**6/(19595520*epsilon) - 3739/(11197440*epsilon) + 7*pi**4/(1492992*epsilon) - 581*f_3/(103680*epsilon**2) + 101*f_5/(25920*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 557/(311040*epsilon**2) + 67*f_3/(12960*epsilon**3) - 73/(38880*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","15359":"413*f_3**2/(38880*epsilon) + pi**4*f_3/(97200*epsilon) + 7763*f_3/(233280*epsilon) - 2851*f_5/(46656*epsilon) - 11*f_7/(2592*epsilon) - 5*pi**6/(2939328*epsilon) - pi**4/(466560*epsilon) + 6967/(466560*epsilon) - 13*f_3**2/(3240*epsilon**2) - 349*f_3/(9720*epsilon**2) + 55*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) - 61/(9720*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","15360":"322801/(3224862720*epsilon) - 76313/(134369280*epsilon**2) + 2707/(7464960*epsilon**3) + 337/(373248*epsilon**4) - 7/(8640*epsilon**5) + 1/(4320*epsilon**6)","15361":"-13*f_3**2/(103680*epsilon) + 26569*f_3/(7464960*epsilon) - 1099*f_5/(622080*epsilon) - 13*pi**6/(9797760*epsilon) - 25381/(22394880*epsilon) + 223*pi**4/(74649600*epsilon) - 1117*f_3/(207360*epsilon**2) + 73*f_5/(25920*epsilon**2) + 19*pi**4/(6220800*epsilon**2) + 2017/(622080*epsilon**2) + 67*f_3/(25920*epsilon**3) - 151/(77760*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15362":"241*f_3/(248832*epsilon) + f_5/(11520*epsilon) - 7*pi**4/(4147200*epsilon) + 1169/(3359232*epsilon) - 41*f_3/(34560*epsilon**2) - 2713/(3732480*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) + 14383/(7464960*epsilon**3) - 1829/(622080*epsilon**4) + 193/(51840*epsilon**5) - 11/(4320*epsilon**6)","15363":"-41*f_3/(103680*epsilon) + pi**4/(2073600*epsilon) + 41129/(806215680*epsilon) + 71*f_3/(103680*epsilon**2) - 33763/(134369280*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 53/(1866240*epsilon**3) + 3409/(1866240*epsilon**4) - 5/(2592*epsilon**5) + 1/(1440*epsilon**6)","15364":"-8111633/(9674588160*epsilon) + 2540051/(1612431360*epsilon**2) - 53773/(33592320*epsilon**3) + 7567/(5598720*epsilon**4) - 11/(17280*epsilon**5) + 11/(77760*epsilon**6)","15365":"6629/(100776960*epsilon) + 78311/(537477120*epsilon**2) + 2707/(5598720*epsilon**3) - 1727/(1866240*epsilon**4) + 7/(4320*epsilon**5) - 5/(5184*epsilon**6)","15366":"-31*f_3**2/(51840*epsilon) - 823*f_3/(3732480*epsilon) + 121*f_5/(38880*epsilon) - 22333/(8398080*epsilon) + pi**6/(9797760*epsilon) + 179*pi**4/(37324800*epsilon) + 379*f_3/(103680*epsilon**2) - 23*f_5/(12960*epsilon**2) - 4411/(1866240*epsilon**2) - pi**4/(124416*epsilon**2) - 17*f_3/(2592*epsilon**3) + pi**4/(64800*epsilon**3) + 7427/(933120*epsilon**3) + f_3/(540*epsilon**4) - 119/(25920*epsilon**4) + 7/(6480*epsilon**5)","15367":"-33641/(7255941120*epsilon) - 2973329/(4837294080*epsilon**2) + 105853/(100776960*epsilon**3) - 9701/(16796160*epsilon**4) + 113/(699840*epsilon**5) - 1/(46656*epsilon**6)","15368":"19*f_3**2/(15552*epsilon) - 9857*f_3/(233280*epsilon) - pi**4*f_3/(97200*epsilon) + 21079*f_5/(466560*epsilon) + 83*f_7/(103680*epsilon) - pi**4/(583200*epsilon) + 25*pi**6/(5878656*epsilon) + f_3**2/(810*epsilon**2) + 599*f_3/(19440*epsilon**2) - 163*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15369":"-7*f_3/(311040*epsilon) + 7*f_5/(138240*epsilon) - 541/(644972544*epsilon) + pi**4/(4147200*epsilon) + 73*f_3/(414720*epsilon**2) - 9217/(134369280*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(5760*epsilon**3) - 10423/(22394880*epsilon**3) + 2563/(3732480*epsilon**4) - 67/(155520*epsilon**5) + 1/(8640*epsilon**6)","15370":"121*f_3/(1244160*epsilon) - 184823/(806215680*epsilon) - 29*pi**4/(12441600*epsilon) + f_3/(3840*epsilon**2) + 24463/(268738560*epsilon**2) + pi**4/(259200*epsilon**2) - f_3/(1440*epsilon**3) - 1073/(2239488*epsilon**3) - 121/(233280*epsilon**4) + 73/(25920*epsilon**5) - 23/(12960*epsilon**6)","15371":"-f_3**2/(4320*epsilon) - 43*f_3/(746496*epsilon) + 227*f_5/(103680*epsilon) - 18209/(5598720*epsilon) - pi**6/(6531840*epsilon) + 169*pi**4/(12441600*epsilon) + 31*f_3/(311040*epsilon**2) - 7*f_5/(4320*epsilon**2) - 77*pi**4/(3110400*epsilon**2) + 2651/(622080*epsilon**2) - 77*f_3/(25920*epsilon**3) + 23/(311040*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","15372":"49*f_3/(31104*epsilon) + 7*f_5/(17280*epsilon) - 3148439/(1612431360*epsilon) + pi**4/(2488320*epsilon) - 59*f_3/(25920*epsilon**2) - pi**4/(345600*epsilon**2) + 508213/(134369280*epsilon**2) + 17*f_3/(8640*epsilon**3) - 17011/(5598720*epsilon**3) - 109/(466560*epsilon**4) + 71/(25920*epsilon**5) - 11/(6480*epsilon**6)","15373":"91*f_3/(279936*epsilon) + 7*f_5/(622080*epsilon) - 17724407/(14511882240*epsilon) - 59*pi**4/(111974400*epsilon) - 59*f_3/(933120*epsilon**2) + pi**4/(18662400*epsilon**2) + 3167389/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) + 88949/(100776960*epsilon**3) - 23101/(16796160*epsilon**4) + 109/(174960*epsilon**5) - 7/(58320*epsilon**6)","15374":"-7*f_3**2/(51840*epsilon) - 9319*f_3/(3732480*epsilon) + 197*f_5/(77760*epsilon) + pi**6/(9797760*epsilon) + 2773/(16796160*epsilon) + 107*pi**4/(37324800*epsilon) + 667*f_3/(103680*epsilon**2) - f_5/(1620*epsilon**2) - 2369/(373248*epsilon**2) - pi**4/(124416*epsilon**2) - 17*f_3/(2592*epsilon**3) + pi**4/(64800*epsilon**3) + 8723/(933120*epsilon**3) + f_3/(540*epsilon**4) - 119/(25920*epsilon**4) + 7/(6480*epsilon**5)","15375":"53*f_3/(174960*epsilon) + 7*f_5/(62208*epsilon) - 229*pi**4/(111974400*epsilon) - 30983/(537477120*epsilon) - 1927*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 583/(2239488*epsilon**2) + 13*pi**4/(3732480*epsilon**2) + 13*f_3/(31104*epsilon**3) - 4261/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 169/(155520*epsilon**4) - 1/(2592*epsilon**5)","15376":"f_3**2/(432*epsilon) + 247*f_3/(311040*epsilon) - 2431*f_5/(155520*epsilon) - 7*pi**4/(622080*epsilon) + pi**6/(326592*epsilon) + 39751/(3732480*epsilon) - f_3**2/(432*epsilon**2) - f_3/(648*epsilon**2) + 7*f_5/(288*epsilon**2) - 1717/(103680*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(43200*epsilon**2) - f_3/(540*epsilon**3) - f_5/(216*epsilon**3) + 23/(2592*epsilon**3) - 1/(540*epsilon**4)","15377":"f_3**2/(51840*epsilon) + 889*f_3/(311040*epsilon) - 943*f_5/(155520*epsilon) - 59*pi**6/(19595520*epsilon) - pi**4/(3110400*epsilon) + 11741/(1866240*epsilon) - 77*f_3/(38880*epsilon**2) + 133*f_5/(25920*epsilon**2) - 151/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15378":"473*f_3/(1399680*epsilon) - f_5/(8640*epsilon) - 739/(933120*epsilon) - pi**4/(9331200*epsilon) - 617*f_3/(466560*epsilon**2) + f_5/(2880*epsilon**2) + pi**4/(777600*epsilon**2) + 1369/(466560*epsilon**2) + 49*f_3/(25920*epsilon**3) - 3719/(933120*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(480*epsilon**4) - 1/(2160*epsilon**5)","15379":"-116281/(322486272*epsilon) + 489169/(403107840*epsilon**2) - 23437/(25194240*epsilon**3) + 5941/(16796160*epsilon**4) - 11/(139968*epsilon**5) + 1/(116640*epsilon**6)","15380":"-7*f_3**2/(25920*epsilon) - 43*f_3/(11520*epsilon) + 233*f_5/(38880*epsilon) - 11*pi**6/(4898880*epsilon) - 29*pi**4/(3110400*epsilon) + 227/(124416*epsilon) + 133*f_3/(38880*epsilon**2) - 31*f_5/(12960*epsilon**2) + 71/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 53/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15381":"f_3**2/(2160*epsilon) - 7199*f_3/(3732480*epsilon) + 427*f_5/(103680*epsilon) - 19393/(11197440*epsilon) - 353*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) + 143*f_3/(103680*epsilon**2) - 19*f_5/(4320*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 251/(103680*epsilon**2) + 67*f_3/(12960*epsilon**3) - 19/(9720*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","15382":"-23*f_3**2/(103680*epsilon) + 485*f_3/(1492992*epsilon) - 85*f_5/(124416*epsilon) - 485/(2239488*epsilon) - pi**6/(4898880*epsilon) + 29*pi**4/(4976640*epsilon) + 337*f_3/(622080*epsilon**2) + 73*f_5/(51840*epsilon**2) - 13*pi**4/(1244160*epsilon**2) - 157/(373248*epsilon**2) - 13*f_3/(10368*epsilon**3) + pi**4/(172800*epsilon**3) + 787/(1244160*epsilon**3) + f_3/(1440*epsilon**4) - 11/(6480*epsilon**4) + 1/(960*epsilon**5)","15383":"f_3**2/(207360*epsilon) + 8929*f_3/(14929920*epsilon) - 7*f_5/(746496*epsilon) - 1977449/(3224862720*epsilon) - 1891*pi**4/(1343692800*epsilon) + pi**6/(39191040*epsilon) - 3311*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) + pi**4/(699840*epsilon**2) + 25661/(29859840*epsilon**2) + f_3/(5832*epsilon**3) - 17749/(22394880*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 739/(1866240*epsilon**4) - 7/(77760*epsilon**5)","15384":"f_3**2/(69120*epsilon) - 809*f_3/(4976640*epsilon) + 49*f_5/(1244160*epsilon) + pi**6/(13063680*epsilon) + 389*pi**4/(447897600*epsilon) + 50873/(537477120*epsilon) + 989*f_3/(3732480*epsilon**2) - 7*f_5/(20736*epsilon**2) - 77*pi**4/(37324800*epsilon**2) + 1363/(3317760*epsilon**2) - 121*f_3/(155520*epsilon**3) + 2201/(7464960*epsilon**3) + pi**4/(311040*epsilon**3) + f_3/(2592*epsilon**4) - 809/(622080*epsilon**4) + 37/(51840*epsilon**5)","15385":"-13*f_3**2/(69120*epsilon) - 373*f_3/(1492992*epsilon) + pi**6/(4354560*epsilon) + 139*pi**4/(37324800*epsilon) + 74789/(179159040*epsilon) + 37*f_3/(62208*epsilon**2) - 7*f_5/(11520*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 3809/(29859840*epsilon**2) - 83*f_3/(51840*epsilon**3) + 7*pi**4/(1036800*epsilon**3) + 809/(622080*epsilon**3) + 7*f_3/(8640*epsilon**4) - 193/(69120*epsilon**4) + 1/(576*epsilon**5)","15386":"f_3**2/(1215*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 3383*f_3/(58320*epsilon) - 199*f_5/(2916*epsilon) + 59*f_7/(20736*epsilon) - pi**6/(209952*epsilon) + 13*pi**4/(2332800*epsilon) - f_3**2/(1296*epsilon**2) - 887*f_3/(19440*epsilon**2) + 55*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","15387":"-13*f_3**2/(25920*epsilon) - pi**4*f_3/(259200*epsilon) + 137*f_3/(25920*epsilon) - 343*f_5/(51840*epsilon) + 113*f_7/(17280*epsilon) - 863/(138240*epsilon) + pi**4/(1036800*epsilon) + pi**6/(1959552*epsilon) + f_3**2/(4320*epsilon**2) - 79*f_3/(17280*epsilon**2) + 25*f_5/(1728*epsilon**2) - 529/(124416*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(240*epsilon**3) - f_5/(72*epsilon**3) + 47/(4320*epsilon**3) - 7/(2160*epsilon**4)","15388":"-f_3/(414720*epsilon) + 257*f_5/(103680*epsilon) - 226813/(134369280*epsilon) - 19*pi**4/(3110400*epsilon) + 139*f_3/(51840*epsilon**2) - 877/(1105920*epsilon**2) - pi**4/(345600*epsilon**2) - 23*f_3/(8640*epsilon**3) + 7913/(2985984*epsilon**3) - 617/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15389":"-7*f_3**2/(51840*epsilon) + 47*f_3/(46080*epsilon) - 197*f_5/(62208*epsilon) - 7*pi**4/(1382400*epsilon) + pi**6/(3919104*epsilon) + 60967/(26873856*epsilon) - 11*f_3/(5184*epsilon**2) + f_5/(5184*epsilon**2) + pi**4/(259200*epsilon**2) + 175/(221184*epsilon**2) + 19*f_3/(8640*epsilon**3) - 37187/(14929920*epsilon**3) + 11/(82944*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15390":"-f_3**2/(3240*epsilon) - 2633*f_3/(746496*epsilon) + 161*f_5/(311040*epsilon) + 17*pi**6/(19595520*epsilon) + 619*pi**4/(37324800*epsilon) + 16877/(9953280*epsilon) + 313*f_3/(51840*epsilon**2) + 17*f_5/(25920*epsilon**2) - 21799/(3732480*epsilon**2) - 7*pi**4/(259200*epsilon**2) - 7*f_3/(2160*epsilon**3) + pi**4/(129600*epsilon**3) + 67/(9720*epsilon**3) + f_3/(1080*epsilon**4) - 5/(1728*epsilon**4) + 1/(1440*epsilon**5)","15391":"19*f_3/(248832*epsilon) + 7*f_5/(138240*epsilon) - 84565/(644972544*epsilon) + 61*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) - 3061/(134369280*epsilon**2) - f_3/(5760*epsilon**3) - 10639/(22394880*epsilon**3) + 2563/(3732480*epsilon**4) - 67/(155520*epsilon**5) + 1/(8640*epsilon**6)","15392":"-143*f_3**2/(51840*epsilon) - 157*f_3/(51840*epsilon) + 3559*f_5/(311040*epsilon) - 61/(34560*epsilon) - 29*pi**6/(19595520*epsilon) - 19*pi**4/(1555200*epsilon) + 23*f_3/(77760*epsilon**2) - 77*f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 601/(233280*epsilon**2) + 13*f_3/(6480*epsilon**3) - 31/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15393":"347*f_3/(11197440*epsilon) + f_5/(38880*epsilon) - 149/(26873856*epsilon) + pi**4/(22394880*epsilon) - 497*f_3/(3732480*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(7464960*epsilon**2) + 287/(5598720*epsilon**2) + 7*f_3/(20736*epsilon**3) - 2303/(3732480*epsilon**3) + pi**4/(3110400*epsilon**3) - f_3/(2880*epsilon**4) + 31/(31104*epsilon**4) - 11/(25920*epsilon**5)","15394":"-f_3**2/(51840*epsilon) + 2813*f_3/(7464960*epsilon) - 53*f_5/(155520*epsilon) - 23*pi**6/(39191040*epsilon) - 73*pi**4/(74649600*epsilon) + 22889/(89579520*epsilon) + 37*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 6271/(14929920*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + 823/(414720*epsilon**3) + f_3/(432*epsilon**4) - 139/(34560*epsilon**4) + 1/(576*epsilon**5)","15395":"-3587/(2902376448*epsilon) - 410267/(1209323520*epsilon**2) + 167393/(268738560*epsilon**3) - 35183/(67184640*epsilon**4) + 1349/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15396":"-13*f_3/(124416*epsilon) - 145309/(3224862720*epsilon) + pi**4/(4147200*epsilon) + 13*f_3/(69120*epsilon**2) - pi**4/(2073600*epsilon**2) + 209/(8398080*epsilon**2) - f_3/(17280*epsilon**3) - 25331/(89579520*epsilon**3) + 4739/(7464960*epsilon**4) - 473/(622080*epsilon**5) + 7/(17280*epsilon**6)","15397":"-203*f_3/(2488320*epsilon) + pi**4/(8294400*epsilon) + 651401/(3224862720*epsilon) + 61*f_3/(414720*epsilon**2) - 130333/(537477120*epsilon**2) - f_3/(6912*epsilon**3) - 787/(2799360*epsilon**3) + 1493/(1866240*epsilon**4) - 119/(155520*epsilon**5) + 1/(2880*epsilon**6)","15398":"299*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 47*pi**4/(223948800*epsilon) + 45743/(967458816*epsilon) - 47*f_3/(1866240*epsilon**2) - 1037/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 401/(5971968*epsilon**3) - 7819/(22394880*epsilon**4) + 619/(1866240*epsilon**5) - 17/(155520*epsilon**6)","15399":"-7*f_3/(77760*epsilon) + pi**4/(1244160*epsilon) + 104999/(806215680*epsilon) + 19*f_3/(103680*epsilon**2) - 26161/(134369280*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 811/(2799360*epsilon**3) + 1/(233280*epsilon**4) - 61/(77760*epsilon**5) + 1/(1620*epsilon**6)","15400":"-53*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - pi**4/(16588800*epsilon) - 153827/(29023764480*epsilon) - 53*f_3/(1244160*epsilon**2) - 73081/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) + 7*f_3/(155520*epsilon**3) + 42647/(403107840*epsilon**3) - 929/(6718464*epsilon**4) + 1/(11520*epsilon**5) - 1/(46656*epsilon**6)","15401":"8353/(134369280*epsilon) - 10691/(59719680*epsilon**2) - 421/(5598720*epsilon**3) + 581/(1244160*epsilon**4) - 17/(25920*epsilon**5) + 1/(3240*epsilon**6)","15402":"f_3/(41472*epsilon) - 745667/(3627970560*epsilon) - 19*pi**4/(37324800*epsilon) + f_3/(25920*epsilon**2) + pi**4/(3110400*epsilon**2) + 56287/(241864704*epsilon**2) + f_3/(25920*epsilon**3) - 5123/(100776960*epsilon**3) - 1913/(8398080*epsilon**4) + 1/(3240*epsilon**5) - 7/(58320*epsilon**6)","15403":"-477161/(58047528960*epsilon) - 49943/(967458816*epsilon**2) + 82319/(806215680*epsilon**3) - 5581/(67184640*epsilon**4) + 1/(23040*epsilon**5) - 1/(93312*epsilon**6)","15404":"469*f_3/(8957952*epsilon) + 7*f_5/(1244160*epsilon) - 507785/(2902376448*epsilon) - 7*pi**4/(49766400*epsilon) - 7*f_3/(414720*epsilon**2) + pi**4/(37324800*epsilon**2) + 459797/(2418647040*epsilon**2) + f_3/(311040*epsilon**3) + 4507/(201553920*epsilon**3) - 2543/(16796160*epsilon**4) + 1/(6480*epsilon**5) - 7/(116640*epsilon**6)","15405":"23*f_3**2/(207360*epsilon) + 47*f_3/(559872*epsilon) - f_5/(19440*epsilon) - 1033/(3359232*epsilon) - 67*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 299*f_3/(746496*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1417/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(3888*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15406":"21053/(358318080*epsilon) - 154141/(537477120*epsilon**2) + 128701/(268738560*epsilon**3) - 677/(1492992*epsilon**4) + 133/(622080*epsilon**5) - 7/(155520*epsilon**6)","15407":"-7*f_3**2/(622080*epsilon) + 305*f_3/(559872*epsilon) - 383*f_5/(933120*epsilon) - 19171/(33592320*epsilon) + 197*pi**4/(223948800*epsilon) + 13*pi**6/(117573120*epsilon) + 1591*f_3/(3732480*epsilon**2) - 79*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 2467/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 31/(77760*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15408":"-f_3**2/(25920*epsilon) - 103*f_3/(139968*epsilon) - f_5/(23040*epsilon) + pi**6/(4898880*epsilon) + 13*pi**4/(5598720*epsilon) + 17669/(33592320*epsilon) + 311*f_3/(466560*epsilon**2) - f_5/(8640*epsilon**2) - 145/(279936*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(3645*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15409":"-f_3**2/(7680*epsilon) - 5759*f_3/(5598720*epsilon) + 37*f_5/(138240*epsilon) + pi**6/(26127360*epsilon) + 23*pi**4/(13996800*epsilon) + 16079/(16796160*epsilon) + 383*f_3/(933120*epsilon**2) + 29*f_5/(103680*epsilon**2) - 325/(559872*epsilon**2) - 17*pi**4/(9331200*epsilon**2) - 17*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 41/(233280*epsilon**3) + f_3/(12960*epsilon**4) - 1/(38880*epsilon**4)","15410":"1813*f_3/(22394880*epsilon) + f_5/(207360*epsilon) + 15673/(3224862720*epsilon) + 17*pi**4/(223948800*epsilon) - 83*f_3/(933120*epsilon**2) + 1061/(134369280*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 1549/(14929920*epsilon**3) - 871/(2799360*epsilon**4) + 91/(311040*epsilon**5) - 1/(9720*epsilon**6)","15411":"-929*f_3/(22394880*epsilon) + f_5/(138240*epsilon) - 7*pi**4/(13996800*epsilon) + 172031/(1934917632*epsilon) + 109*f_3/(933120*epsilon**2) - 52973/(1612431360*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) - 4553/(67184640*epsilon**3) - 953/(3732480*epsilon**4) + 97/(233280*epsilon**5) - 7/(38880*epsilon**6)","15412":"299*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 47*pi**4/(223948800*epsilon) + 198043/(4837294080*epsilon) - 47*f_3/(1866240*epsilon**2) - 3521/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 2053/(29859840*epsilon**3) - 7819/(22394880*epsilon**4) + 619/(1866240*epsilon**5) - 17/(155520*epsilon**6)","15413":"83429/(3224862720*epsilon) + 167/(2099520*epsilon**2) + 241/(268738560*epsilon**3) - 6733/(22394880*epsilon**4) + 467/(1866240*epsilon**5) - 11/(155520*epsilon**6)","15414":"-13*f_3/(622080*epsilon) + 1121/(107495424*epsilon) + 7*pi**4/(12441600*epsilon) - 7*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 415/(8957952*epsilon**2) + f_3/(5760*epsilon**3) + 367/(3732480*epsilon**3) + 7/(1866240*epsilon**4) - 11/(15552*epsilon**5) + 7/(12960*epsilon**6)","15415":"127*f_3/(2488320*epsilon) - 133031/(1612431360*epsilon) + 11*pi**4/(24883200*epsilon) - 37*f_3/(207360*epsilon**2) - pi**4/(1036800*epsilon**2) + 5905/(26873856*epsilon**2) + f_3/(5760*epsilon**3) - 41/(4478976*epsilon**3) + 1/(622080*epsilon**4) - 49/(155520*epsilon**5) + 1/(4320*epsilon**6)","15416":"-37*f_3**2/(622080*epsilon) + 11*f_3/(2799360*epsilon) - 611*f_5/(3732480*epsilon) + 541/(33592320*epsilon) + 7*pi**4/(11197440*epsilon) + 29*pi**6/(235146240*epsilon) + 269*f_3/(933120*epsilon**2) - 73*f_5/(311040*epsilon**2) - 17*pi**4/(9331200*epsilon**2) - 55/(559872*epsilon**2) - 17*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 23/(233280*epsilon**3) + f_3/(12960*epsilon**4) - 1/(38880*epsilon**4)","15417":"-17*f_3**2/(207360*epsilon) + 1309*f_3/(2799360*epsilon) - 19*f_5/(77760*epsilon) - 335/(1679616*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(39191040*epsilon) + 275*f_3/(746496*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 367/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15418":"-130723/(3627970560*epsilon) - 96403/(2418647040*epsilon**2) + 7571/(44789760*epsilon**3) - 6541/(33592320*epsilon**4) + 277/(2799360*epsilon**5) - 1/(46656*epsilon**6)","15419":"f_3/(622080*epsilon) - 42017/(29023764480*epsilon) + 33959/(2418647040*epsilon**2) - 9023/(201553920*epsilon**3) + 451/(6718464*epsilon**4) - 11/(233280*epsilon**5) + 1/(77760*epsilon**6)","15420":"-29309/(1451188224*epsilon) + 558791/(4837294080*epsilon**2) + 287/(11197440*epsilon**3) - 557/(2099520*epsilon**4) + 11/(43740*epsilon**5) - 19/(233280*epsilon**6)","15421":"-f_3/(3732480*epsilon) + 155537/(7255941120*epsilon) - 13931/(241864704*epsilon**2) - 5425/(40310784*epsilon**3) + 389/(2099520*epsilon**4) - 121/(1399680*epsilon**5) + 1/(58320*epsilon**6)","15422":"-f_3**2/(19440*epsilon) + 4513*f_3/(11197440*epsilon) - 77*f_5/(1866240*epsilon) - 33743/(134369280*epsilon) - 17*pi**4/(22394880*epsilon) - pi**6/(16796160*epsilon) - 73*f_3/(116640*epsilon**2) + 7*f_5/(77760*epsilon**2) + 23*pi**4/(9331200*epsilon**2) + 4829/(11197440*epsilon**2) + 23*f_3/(77760*epsilon**3) - 1333/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 11/(62208*epsilon**4) - 1/(25920*epsilon**5)","15423":"f_3**2/(5184*epsilon) - 71*f_3/(5598720*epsilon) + 37*f_5/(103680*epsilon) - 33743/(67184640*epsilon) - 29*pi**4/(11197440*epsilon) + pi**6/(19595520*epsilon) - 71*f_3/(116640*epsilon**2) - f_5/(2160*epsilon**2) + 23*pi**4/(4665600*epsilon**2) + 4829/(5598720*epsilon**2) + 23*f_3/(38880*epsilon**3) - 1333/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(31104*epsilon**4) - 1/(12960*epsilon**5)","15424":"229711/(9674588160*epsilon) - 46487/(644972544*epsilon**2) + 199/(14929920*epsilon**3) + 1063/(5598720*epsilon**4) - 293/(933120*epsilon**5) + 23/(155520*epsilon**6)","15425":"-323*f_3/(5598720*epsilon) - f_5/(103680*epsilon) - 29*pi**4/(111974400*epsilon) + 292223/(3224862720*epsilon) + 107*f_3/(1866240*epsilon**2) - 721/(19906560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 293/(3732480*epsilon**3) - 3479/(11197440*epsilon**4) + 143/(466560*epsilon**5) - 1/(9720*epsilon**6)","15426":"-71119/(1612431360*epsilon) + 115243/(806215680*epsilon**2) - 1501/(12597120*epsilon**3) + 431/(6718464*epsilon**4) - 11/(466560*epsilon**5) + 1/(233280*epsilon**6)","15427":"-77*f_3/(5598720*epsilon) - 57229/(5804752896*epsilon) + pi**4/(55987200*epsilon) + 77*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 68237/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 21733/(201553920*epsilon**3) + 1409/(11197440*epsilon**4) - 11/(174960*epsilon**5) + 1/(77760*epsilon**6)","15428":"-f_3**2/(23040*epsilon) + 259*f_3/(2799360*epsilon) + 59*f_5/(311040*epsilon) - 1415/(6718464*epsilon) - 151*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 1327*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 127/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + 13/(77760*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15429":"-289*f_3/(4478976*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(13996800*epsilon) + 826219/(14511882240*epsilon) - f_3/(116640*epsilon**2) + pi**4/(18662400*epsilon**2) + 170017/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 45949/(806215680*epsilon**3) - 6043/(67184640*epsilon**4) + 757/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15430":"511*f_3/(5598720*epsilon) + 7*f_5/(1244160*epsilon) - 4102831/(29023764480*epsilon) - 43*pi**4/(223948800*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(37324800*epsilon**2) + 361781/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) + 2491/(11197440*epsilon**3) - 14801/(33592320*epsilon**4) + 89/(279936*epsilon**5) - 11/(116640*epsilon**6)","15431":"48161/(14511882240*epsilon) - 411239/(1209323520*epsilon**2) + 167393/(268738560*epsilon**3) - 35183/(67184640*epsilon**4) + 1349/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15432":"-259*f_3/(2488320*epsilon) - 23*f_5/(414720*epsilon) - pi**4/(7464960*epsilon) + 1609813/(14511882240*epsilon) - f_3/(62208*epsilon**2) - 53297/(967458816*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 7519/(40310784*epsilon**3) - 3313/(16796160*epsilon**4) + 133/(1399680*epsilon**5) - 1/(46656*epsilon**6)","15433":"-11*f_3**2/(207360*epsilon) + 53*f_3/(699840*epsilon) - f_5/(20736*epsilon) - 31*pi**4/(44789760*epsilon) - pi**6/(39191040*epsilon) + 22657/(179159040*epsilon) - 1777*f_3/(3732480*epsilon**2) + 13*f_5/(103680*epsilon**2) + 3683/(14929920*epsilon**2) + 19*pi**4/(7464960*epsilon**2) + f_3/(1296*epsilon**3) - 1811/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 97/(155520*epsilon**4) - 1/(6480*epsilon**5)","15434":"779*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 29*pi**4/(268738560*epsilon) + 103207/(29023764480*epsilon) - 29*f_3/(2239488*epsilon**2) + 7661/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 517/(40310784*epsilon**3) + 3377/(67184640*epsilon**4) - 1/(17496*epsilon**5) + 1/(46656*epsilon**6)","15435":"-1399*f_3/(22394880*epsilon) - 19*f_5/(155520*epsilon) - 13*pi**4/(111974400*epsilon) + 4577653/(29023764480*epsilon) - 191*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 71533/(483729408*epsilon**2) + 17*f_3/(155520*epsilon**3) - 35843/(201553920*epsilon**3) - 677/(16796160*epsilon**4) + 161/(1399680*epsilon**5) - 1/(23328*epsilon**6)","15436":"408829/(2418647040*epsilon) - 24377/(1612431360*epsilon**2) - 569/(1866240*epsilon**3) + 2329/(5598720*epsilon**4) - 17/(58320*epsilon**5) + 7/(77760*epsilon**6)","15437":"-f_3/(15360*epsilon) - f_5/(311040*epsilon) - 16991/(644972544*epsilon) + 43*pi**4/(74649600*epsilon) + f_3/(8640*epsilon**2) - 2285/(6718464*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(5760*epsilon**3) + 2387/(5598720*epsilon**3) + 589/(3732480*epsilon**4) - 83/(155520*epsilon**5) + 7/(25920*epsilon**6)","15438":"-30983/(1612431360*epsilon) + 48997/(67184640*epsilon**2) - 21799/(14929920*epsilon**3) + 4843/(3732480*epsilon**4) - 199/(311040*epsilon**5) + 1/(5184*epsilon**6)","15439":"31*f_3/(746496*epsilon) + 19*f_5/(1244160*epsilon) + 19699/(1612431360*epsilon) + pi**4/(4976640*epsilon) + 17*f_3/(248832*epsilon**2) - 197563/(537477120*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 30607/(89579520*epsilon**3) + 1919/(7464960*epsilon**4) - 359/(622080*epsilon**5) + 1/(3456*epsilon**6)","15440":"257*f_3/(1866240*epsilon) + 31*f_5/(207360*epsilon) - 543127/(1612431360*epsilon) + pi**4/(2073600*epsilon) + 37*f_3/(207360*epsilon**2) - 47671/(268738560*epsilon**2) - pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + 2089/(4478976*epsilon**3) - 29/(746496*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15441":"-269*f_3/(11197440*epsilon) + 53*f_5/(622080*epsilon) - 742841/(14511882240*epsilon) + 19*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - 1631/(89579520*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 89/(12597120*epsilon**3) - 1703/(16796160*epsilon**4) + 7/(38880*epsilon**5) - 1/(11664*epsilon**6)","15442":"173*f_3/(3732480*epsilon) - 13*f_5/(207360*epsilon) - 179*pi**4/(223948800*epsilon) + 33683/(179159040*epsilon) - 217*f_3/(414720*epsilon**2) + 61*pi**4/(37324800*epsilon**2) + 29033/(44789760*epsilon**2) + 103*f_3/(155520*epsilon**3) - 215/(186624*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 121/(155520*epsilon**4) - 1/(4320*epsilon**5)","15443":"1577*f_3/(7464960*epsilon) - 43*f_5/(207360*epsilon) - 2321/(44789760*epsilon) + 11*pi**4/(74649600*epsilon) - 13*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 43783/(179159040*epsilon**2) - f_3/(51840*epsilon**3) - 1027/(3317760*epsilon**3) + 889/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15444":"113*f_3/(3732480*epsilon) + 19*f_5/(1244160*epsilon) - 10813/(322486272*epsilon) + pi**4/(4147200*epsilon) + 91*f_3/(1244160*epsilon**2) - 192811/(537477120*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 6035/(17915904*epsilon**3) + 1919/(7464960*epsilon**4) - 359/(622080*epsilon**5) + 1/(3456*epsilon**6)","15445":"-77*f_3/(44789760*epsilon) - f_5/(414720*epsilon) - 31*pi**4/(447897600*epsilon) + 5531/(2418647040*epsilon) - 31*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 4361/(403107840*epsilon**2) + f_3/(311040*epsilon**3) + 2429/(67184640*epsilon**3) - 1403/(11197440*epsilon**4) + 67/(466560*epsilon**5) - 1/(15552*epsilon**6)","15446":"-119*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - 17*pi**4/(111974400*epsilon) + 274189/(19349176320*epsilon) + 167*f_3/(7464960*epsilon**2) - 241/(25194240*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 179/(67184640*epsilon**3) - 253/(4478976*epsilon**4) + 5/(31104*epsilon**5) - 17/(155520*epsilon**6)","15447":"-169*f_3/(8957952*epsilon) + f_5/(138240*epsilon) - pi**4/(447897600*epsilon) + 56861/(9674588160*epsilon) + 7*f_3/(186624*epsilon**2) - pi**4/(4665600*epsilon**2) - 23/(806215680*epsilon**2) - f_3/(38880*epsilon**3) + 139/(134369280*epsilon**3) - 143/(2799360*epsilon**4) + 143/(933120*epsilon**5) - 1/(9720*epsilon**6)","15448":"-607*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 61831/(3224862720*epsilon) - 11*pi**4/(447897600*epsilon) - 13*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 7157/(268738560*epsilon**2) + f_3/(155520*epsilon**3) + 491/(26873856*epsilon**3) - 89/(933120*epsilon**4) + 37/(311040*epsilon**5) - 1/(19440*epsilon**6)","15449":"-115*f_3/(8957952*epsilon) - 7*f_5/(2488320*epsilon) - 216439/(29023764480*epsilon) + 7*pi**4/(223948800*epsilon) - 137*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 67889/(4837294080*epsilon**2) + 7*f_3/(311040*epsilon**3) + 1147/(25194240*epsilon**3) - 8593/(67184640*epsilon**4) + 35/(279936*epsilon**5) - 5/(93312*epsilon**6)","15450":"-217*f_3/(11197440*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(223948800*epsilon) + 30721/(2418647040*epsilon) + 43*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 11687/(3224862720*epsilon**2) - f_3/(311040*epsilon**3) + 12671/(537477120*epsilon**3) - 4723/(44789760*epsilon**4) + 101/(746496*epsilon**5) - 19/(311040*epsilon**6)","15451":"-2347/(322486272*epsilon) + 18467/(1074954240*epsilon**2) + 145/(11943936*epsilon**3) - 419/(4976640*epsilon**4) + 137/(1244160*epsilon**5) - 1/(20736*epsilon**6)","15452":"f_3/(103680*epsilon) - 254497/(14511882240*epsilon) - 7*pi**4/(74649600*epsilon) - 19*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 47759/(2418647040*epsilon**2) + f_3/(103680*epsilon**3) - 2531/(80621568*epsilon**3) - 323/(16796160*epsilon**4) + 373/(2799360*epsilon**5) - 11/(116640*epsilon**6)","15453":"7*f_3/(414720*epsilon) + 7*f_5/(829440*epsilon) - 275041/(19349176320*epsilon) - 7*pi**4/(74649600*epsilon) + f_3/(92160*epsilon**2) - 1127/(403107840*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(51840*epsilon**3) - 589/(33592320*epsilon**3) - 77/(4478976*epsilon**4) + 19/(155520*epsilon**5) - 13/(155520*epsilon**6)","15454":"41*f_3/(7464960*epsilon) + 7*f_5/(829440*epsilon) - 16183/(3869835264*epsilon) - pi**4/(24883200*epsilon) - 7*f_3/(829440*epsilon**2) - pi**4/(24883200*epsilon**2) + 5347/(201553920*epsilon**2) + f_3/(51840*epsilon**3) - 629/(33592320*epsilon**3) - 1441/(22394880*epsilon**4) + 19/(186624*epsilon**5) - 7/(155520*epsilon**6)","15455":"17*f_3/(11197440*epsilon) + pi**4/(111974400*epsilon) + 8519/(806215680*epsilon) - 11*f_3/(3732480*epsilon**2) - 43/(3359232*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) - 571/(403107840*epsilon**3) + 23/(699840*epsilon**4) - 121/(2799360*epsilon**5) + 1/(58320*epsilon**6)","15456":"-f_3/(248832*epsilon) + 7*f_5/(207360*epsilon) - 88033/(4837294080*epsilon) - pi**4/(74649600*epsilon) + 17*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) - 1157/(403107840*epsilon**2) - f_3/(103680*epsilon**3) - 3601/(134369280*epsilon**3) - 11/(933120*epsilon**4) + 107/(933120*epsilon**5) - 1/(12960*epsilon**6)","15457":"-f_3/(1866240*epsilon) + 13109/(1612431360*epsilon) - 539/(53747712*epsilon**2) - 5791/(806215680*epsilon**3) + 119/(5598720*epsilon**4) - 121/(5598720*epsilon**5) + 1/(116640*epsilon**6)","15458":"-37*f_3/(22394880*epsilon) - 55607/(29023764480*epsilon) + 11*f_3/(1492992*epsilon**2) + 91739/(9674588160*epsilon**2) - f_3/(124416*epsilon**3) - 319/(11197440*epsilon**3) + 767/(16796160*epsilon**4) - 5/(139968*epsilon**5) + 1/(93312*epsilon**6)","15459":"-165371/(58047528960*epsilon) + 242111/(19349176320*epsilon**2) - 569/(22394880*epsilon**3) + 451/(16796160*epsilon**4) - 5/(279936*epsilon**5) + 1/(186624*epsilon**6)","15460":"91*f_3/(22394880*epsilon) + 7*f_5/(2488320*epsilon) + 13*pi**4/(447897600*epsilon) + 330293/(29023764480*epsilon) + 17*f_3/(2488320*epsilon**2) - 2777/(967458816*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(103680*epsilon**3) - 1897/(80621568*epsilon**3) + 2551/(67184640*epsilon**4) - 71/(2799360*epsilon**5) + 1/(155520*epsilon**6)","15461":"191*f_3/(89579520*epsilon) + 7*f_5/(2488320*epsilon) - 1693103/(58047528960*epsilon) + 37*pi**4/(895795200*epsilon) - 47*f_3/(7464960*epsilon**2) - pi**4/(24883200*epsilon**2) + 19471/(604661760*epsilon**2) + f_3/(311040*epsilon**3) - 20311/(806215680*epsilon**3) + 1213/(67184640*epsilon**4) - 17/(1866240*epsilon**5) + 1/(466560*epsilon**6)","15462":"-4583*f_3/(268738560*epsilon) + f_5/(829440*epsilon) - 193883/(58047528960*epsilon) + 19*pi**4/(298598400*epsilon) + 89*f_3/(7464960*epsilon**2) - 17*pi**4/(223948800*epsilon**2) + 10313/(1209323520*epsilon**2) - f_3/(933120*epsilon**3) - 12103/(806215680*epsilon**3) + 1069/(67184640*epsilon**4) - 17/(1866240*epsilon**5) + 1/(466560*epsilon**6)","15463":"f_3/(2488320*epsilon) + 37673/(8707129344*epsilon) - 33449/(7255941120*epsilon**2) - 15649/(604661760*epsilon**3) + 97/(1574640*epsilon**4) - 5/(104976*epsilon**5) + 1/(69984*epsilon**6)","15464":"683903/(58047528960*epsilon) + 35921/(9674588160*epsilon**2) - 18989/(806215680*epsilon**3) + 611/(26873856*epsilon**4) - 71/(5598720*epsilon**5) + 1/(311040*epsilon**6)","15465":"f_3/(3732480*epsilon) + 107069/(29023764480*epsilon) - 1771/(302330880*epsilon**2) - 21359/(1612431360*epsilon**3) + 2323/(44789760*epsilon**4) - 109/(2239488*epsilon**5) + 1/(62208*epsilon**6)","15466":"19*f_3/(4478976*epsilon) - 4231/(1612431360*epsilon) - pi**4/(111974400*epsilon) - 11*f_3/(746496*epsilon**2) + pi**4/(37324800*epsilon**2) + 11/(1866240*epsilon**2) + f_3/(311040*epsilon**3) + 49/(14929920*epsilon**3) + 41/(1119744*epsilon**4) - 11/(186624*epsilon**5) + 1/(38880*epsilon**6)","15467":"f_3/(1399680*epsilon) + pi**4/(111974400*epsilon) + 1579/(537477120*epsilon) - 11*f_3/(3732480*epsilon**2) - 313/(26873856*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 257/(403107840*epsilon**3) + 89/(2799360*epsilon**4) - 121/(2799360*epsilon**5) + 1/(58320*epsilon**6)","15468":"-37*f_3/(22394880*epsilon) + 24097/(29023764480*epsilon) + 11*f_3/(1492992*epsilon**2) + 80291/(9674588160*epsilon**2) - f_3/(124416*epsilon**3) - 79/(2799360*epsilon**3) + 767/(16796160*epsilon**4) - 5/(139968*epsilon**5) + 1/(93312*epsilon**6)","15469":"-13*f_3/(124416*epsilon) - 71167/(3224862720*epsilon) + pi**4/(4147200*epsilon) + 13*f_3/(69120*epsilon**2) - pi**4/(2073600*epsilon**2) + 391/(16796160*epsilon**2) - f_3/(17280*epsilon**3) - 5023/(17915904*epsilon**3) + 4739/(7464960*epsilon**4) - 473/(622080*epsilon**5) + 7/(17280*epsilon**6)","15470":"-341803/(4837294080*epsilon) + 30203/(322486272*epsilon**2) - 5707/(29859840*epsilon**3) + 8827/(22394880*epsilon**4) - 1069/(1866240*epsilon**5) + 47/(155520*epsilon**6)","15471":"-f_3/(69120*epsilon) + 3563/(2418647040*epsilon) + pi**4/(9331200*epsilon) + f_3/(17280*epsilon**2) - pi**4/(3110400*epsilon**2) - 1391/(201553920*epsilon**2) - f_3/(25920*epsilon**3) + 1/(33592320*epsilon**3) - 5/(69984*epsilon**4) + 17/(77760*epsilon**5) - 1/(6480*epsilon**6)","15472":"-83*f_3/(3732480*epsilon) - 25889/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 14989/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 6259/(67184640*epsilon**3) - 91/(279936*epsilon**4) + 19/(51840*epsilon**5) - 1/(6480*epsilon**6)","15473":"863*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 57823/(1612431360*epsilon) + pi**4/(1492992*epsilon) - 43*f_3/(311040*epsilon**2) - 10061/(537477120*epsilon**2) + f_3/(10368*epsilon**3) + 229/(89579520*epsilon**3) + 2359/(7464960*epsilon**4) - 397/(622080*epsilon**5) + 19/(51840*epsilon**6)","15474":"-f_3/(18432*epsilon) - 7*f_5/(138240*epsilon) - 1163/(644972544*epsilon) + 91*pi**4/(74649600*epsilon) - 71*f_3/(1244160*epsilon**2) - 19*pi**4/(12441600*epsilon**2) + 3775/(26873856*epsilon**2) + 13*f_3/(51840*epsilon**3) + 1307/(11197440*epsilon**3) - 41/(414720*epsilon**4) - 41/(77760*epsilon**5) + 11/(25920*epsilon**6)","15475":"-349*f_3/(1866240*epsilon) + 11*f_5/(622080*epsilon) + 71087/(3224862720*epsilon) + 13*pi**4/(37324800*epsilon) + 43*f_3/(207360*epsilon**2) - 2251/(13436928*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 11507/(89579520*epsilon**3) + 2789/(7464960*epsilon**4) - 311/(622080*epsilon**5) + 11/(51840*epsilon**6)","15476":"2891*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - pi**4/(13436928*epsilon) + 1679063/(87071293440*epsilon) - 5*f_3/(559872*epsilon**2) + pi**4/(111974400*epsilon**2) + 254621/(14511882240*epsilon**2) + f_3/(933120*epsilon**3) - 37223/(302330880*epsilon**3) + 14179/(100776960*epsilon**4) - 29/(419904*epsilon**5) + 1/(69984*epsilon**6)","15477":"1483*f_3/(44789760*epsilon) + 23*f_5/(2488320*epsilon) - 489881/(43535646720*epsilon) + pi**4/(44789760*epsilon) + f_3/(373248*epsilon**2) - pi**4/(74649600*epsilon**2) + 303929/(5804752896*epsilon**2) - f_3/(622080*epsilon**3) - 125273/(1209323520*epsilon**3) + 7219/(100776960*epsilon**4) - 199/(8398080*epsilon**5) + 1/(279936*epsilon**6)","15478":"11*f_3**2/(77760*epsilon) - 2227*f_3/(5598720*epsilon) + 1369*f_5/(1866240*epsilon) - pi**4/(460800*epsilon) - 209/(1679616*epsilon) - 13*pi**6/(117573120*epsilon) + 779*f_3/(1866240*epsilon**2) - f_5/(9720*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 343/(5598720*epsilon**2) - 17*f_3/(19440*epsilon**3) + 7/(116640*epsilon**3) + pi**4/(388800*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","15479":"-73*f_3**2/(622080*epsilon) - 2483*f_3/(5598720*epsilon) + 2359*f_5/(3732480*epsilon) - 3211/(16796160*epsilon) + pi**4/(2799360*epsilon) + 29*pi**6/(235146240*epsilon) + 167*f_3/(933120*epsilon**2) - 73*f_5/(311040*epsilon**2) - 17*pi**4/(9331200*epsilon**2) + 11/(559872*epsilon**2) - 17*f_3/(77760*epsilon**3) + pi**4/(1555200*epsilon**3) + 17/(233280*epsilon**3) + f_3/(12960*epsilon**4) - 1/(38880*epsilon**4)","15480":"199*f_3/(13436928*epsilon) + f_5/(829440*epsilon) - 29*pi**4/(268738560*epsilon) + 37471/(29023764480*epsilon) - 29*f_3/(2239488*epsilon**2) + 6437/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 3809/(201553920*epsilon**3) + 3593/(67184640*epsilon**4) - 1/(17496*epsilon**5) + 1/(46656*epsilon**6)","15481":"67*f_3/(4478976*epsilon) - f_5/(276480*epsilon) - 17*pi**4/(223948800*epsilon) + 125419/(19349176320*epsilon) - 7*f_3/(933120*epsilon**2) - 45023/(3224862720*epsilon**2) + 17*pi**4/(74649600*epsilon**2) - 13*f_3/(622080*epsilon**3) + 493/(33592320*epsilon**3) - 841/(22394880*epsilon**4) + 119/(933120*epsilon**5) - 1/(9720*epsilon**6)","15482":"31*f_3/(2239488*epsilon) + 7*f_5/(62208*epsilon) - 27877/(268738560*epsilon) - pi**4/(7464960*epsilon) - 59*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 1093/(14929920*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 7*f_3/(51840*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(23328*epsilon**3) - f_3/(12960*epsilon**4) + 43/(103680*epsilon**4) - 1/(2592*epsilon**5)","15483":"f_3/(103680*epsilon) - 188077/(14511882240*epsilon) - 7*pi**4/(74649600*epsilon) - 19*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 48083/(2418647040*epsilon**2) + f_3/(103680*epsilon**3) - 13303/(403107840*epsilon**3) - 323/(16796160*epsilon**4) + 373/(2799360*epsilon**5) - 11/(116640*epsilon**6)","15484":"-5*f_3/(279936*epsilon) + f_5/(41472*epsilon) - 17539/(2418647040*epsilon) + pi**4/(223948800*epsilon) + 73*f_3/(1866240*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 119/(40310784*epsilon**2) - 7*f_3/(155520*epsilon**3) + 43/(8398080*epsilon**3) + 1/(69984*epsilon**4) + 73/(466560*epsilon**5) - 7/(38880*epsilon**6)","15485":"f_3/(2488320*epsilon) + 270337/(43535646720*epsilon) - 4681/(1451188224*epsilon**2) - 15973/(604661760*epsilon**3) + 97/(1574640*epsilon**4) - 5/(104976*epsilon**5) + 1/(69984*epsilon**6)","15486":"143*f_3/(22394880*epsilon) - 10679/(1612431360*epsilon) - pi**4/(111974400*epsilon) - 11*f_3/(746496*epsilon**2) + 13/(7464960*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 17/(14929920*epsilon**3) + 217/(5598720*epsilon**4) - 11/(186624*epsilon**5) + 1/(38880*epsilon**6)","15487":"-119*f_3/(22394880*epsilon) + f_5/(276480*epsilon) - 17*pi**4/(111974400*epsilon) + 265549/(19349176320*epsilon) + 167*f_3/(7464960*epsilon**2) - 1901/(201553920*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 71/(67184640*epsilon**3) - 253/(4478976*epsilon**4) + 5/(31104*epsilon**5) - 17/(155520*epsilon**6)","15488":"4867/(14511882240*epsilon) - 9353/(2418647040*epsilon**2) - 23879/(1612431360*epsilon**3) + 2347/(44789760*epsilon**4) - 109/(2239488*epsilon**5) + 1/(62208*epsilon**6)","15489":"-53*f_3/(7464960*epsilon) + 7*f_5/(829440*epsilon) - pi**4/(8294400*epsilon) + 218221/(19349176320*epsilon) + 91*f_3/(2488320*epsilon**2) - 2027/(50388480*epsilon**2) + pi**4/(4976640*epsilon**2) - f_3/(20736*epsilon**3) - 37/(16796160*epsilon**3) - 239/(22394880*epsilon**4) + 1/(9720*epsilon**5) - 11/(155520*epsilon**6)","15490":"-47*f_3/(89579520*epsilon) + f_5/(276480*epsilon) - 37*pi**4/(895795200*epsilon) + 15377/(19349176320*epsilon) + 41*f_3/(7464960*epsilon**2) - 13349/(1612431360*epsilon**2) + 7*pi**4/(74649600*epsilon**2) - f_3/(77760*epsilon**3) - 2567/(268738560*epsilon**3) - 59/(22394880*epsilon**4) + 89/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15491":"-133*f_3/(44789760*epsilon) - 7*f_5/(1244160*epsilon) - 23*pi**4/(447897600*epsilon) + 31859/(5804752896*epsilon) + 17*f_3/(746496*epsilon**2) - 457/(37791360*epsilon**2) + pi**4/(7464960*epsilon**2) - f_3/(31104*epsilon**3) - 3397/(403107840*epsilon**3) - 427/(33592320*epsilon**4) + 319/(2799360*epsilon**5) - 19/(233280*epsilon**6)","15492":"1367*f_3/(134369280*epsilon) - 7*f_5/(3732480*epsilon) - 82781/(87071293440*epsilon) + 7*pi**4/(1343692800*epsilon) - 73*f_3/(5598720*epsilon**2) + pi**4/(55987200*epsilon**2) + 19013/(7255941120*epsilon**2) + f_3/(466560*epsilon**3) - 31237/(1209323520*epsilon**3) + 1499/(25194240*epsilon**4) - 353/(8398080*epsilon**5) + 1/(87480*epsilon**6)","15493":"83*f_3/(7464960*epsilon) + f_5/(829440*epsilon) - 13*pi**4/(134369280*epsilon) - 63647/(11609505792*epsilon) - 13*f_3/(1119744*epsilon**2) - 26897/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 871/(134369280*epsilon**3) + 169/(4478976*epsilon**4) - 17/(349920*epsilon**5) + 1/(46656*epsilon**6)","15494":"209*f_3/(22394880*epsilon) - pi**4/(27993600*epsilon) + 450133/(87071293440*epsilon) - f_3/(233280*epsilon**2) - 22151/(3627970560*epsilon**2) - 163/(120932352*epsilon**3) + 265/(10077696*epsilon**4) - 49/(1399680*epsilon**5) + 1/(69984*epsilon**6)","15495":"-31*f_3/(11197440*epsilon) - 3617/(1612431360*epsilon) + pi**4/(27993600*epsilon) + 11*f_3/(1866240*epsilon**2) - pi**4/(9331200*epsilon**2) + 451/(134369280*epsilon**2) + f_3/(311040*epsilon**3) - 1837/(134369280*epsilon**3) + 379/(11197440*epsilon**4) - 11/(311040*epsilon**5) + 1/(77760*epsilon**6)","15496":"209*f_3/(22394880*epsilon) - pi**4/(27993600*epsilon) + 450133/(87071293440*epsilon) - f_3/(233280*epsilon**2) - 22151/(3627970560*epsilon**2) - 163/(120932352*epsilon**3) + 265/(10077696*epsilon**4) - 49/(1399680*epsilon**5) + 1/(69984*epsilon**6)","15497":"-1307*f_3/(134369280*epsilon) - 7*f_5/(7464960*epsilon) + pi**4/(41990400*epsilon) + 333109/(87071293440*epsilon) + f_3/(349920*epsilon**2) - pi**4/(223948800*epsilon**2) + 146051/(29023764480*epsilon**2) - f_3/(1866240*epsilon**3) - 12443/(604661760*epsilon**3) + 6367/(201553920*epsilon**4) - 5/(209952*epsilon**5) + 1/(139968*epsilon**6)","15498":"7*f_3**2/(155520*epsilon) - 3599*f_3/(5598720*epsilon) - 121*f_5/(933120*epsilon) - 73*pi**4/(55987200*epsilon) - pi**6/(29393280*epsilon) + 41299/(40310784*epsilon) - 41*f_3/(466560*epsilon**2) + 19*f_5/(77760*epsilon**2) - 2213/(4478976*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 989/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 223/(466560*epsilon**4) - 1/(7776*epsilon**5)","15499":"-221*f_3/(7464960*epsilon) + f_5/(69120*epsilon) - 73049/(1074954240*epsilon) + pi**4/(14929920*epsilon) + 83*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 941/(59719680*epsilon**2) - f_3/(51840*epsilon**3) - 2693/(14929920*epsilon**3) + 1957/(3732480*epsilon**4) - 227/(311040*epsilon**5) + 1/(2592*epsilon**6)","15500":"-11*f_3**2/(622080*epsilon) - 193*f_3/(3732480*epsilon) - 449*f_5/(1866240*epsilon) - 23*pi**4/(11197440*epsilon) - pi**6/(117573120*epsilon) + 570173/(806215680*epsilon) - 11*f_3/(51840*epsilon**2) + 37*f_5/(311040*epsilon**2) - 667/(7464960*epsilon**2) + 17*pi**4/(6220800*epsilon**2) + 17*f_3/(51840*epsilon**3) - 157/(233280*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 59/(93312*epsilon**4) - 1/(4860*epsilon**5)","15501":"59099/(604661760*epsilon) - 6877/(7255941120*epsilon**2) - 65669/(403107840*epsilon**3) + 15059/(100776960*epsilon**4) - 163/(2799360*epsilon**5) + 7/(699840*epsilon**6)","15502":"73*f_3/(67184640*epsilon) + f_5/(622080*epsilon) - 17209/(1612431360*epsilon) + 47*pi**4/(671846400*epsilon) + 47*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 37559/(2418647040*epsilon**2) - f_3/(466560*epsilon**3) - 11557/(161243136*epsilon**3) + 1243/(13436928*epsilon**4) - 31/(622080*epsilon**5) + 1/(93312*epsilon**6)","15503":"497*f_3/(2799360*epsilon) - f_5/(51840*epsilon) - 5401/(44789760*epsilon) - pi**4/(2332800*epsilon) - 119*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) + 595/(4478976*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 11*f_3/(51840*epsilon**3) - 803/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 17/(62208*epsilon**4) - 1/(8640*epsilon**5)","15504":"-1513*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) + 17*pi**4/(111974400*epsilon) + 2466781/(29023764480*epsilon) + 17*f_3/(933120*epsilon**2) - 153973/(967458816*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 14521/(67184640*epsilon**3) - 1547/(6718464*epsilon**4) + 47/(349920*epsilon**5) - 1/(29160*epsilon**6)","15505":"29*f_3/(22394880*epsilon) - 7*f_5/(2488320*epsilon) - pi**4/(447897600*epsilon) + 1005493/(29023764480*epsilon) - 19*f_3/(2488320*epsilon**2) - 7541/(4837294080*epsilon**2) - pi**4/(74649600*epsilon**2) + f_3/(155520*epsilon**3) - 12529/(403107840*epsilon**3) + 3209/(67184640*epsilon**4) - 11/(311040*epsilon**5) + 1/(93312*epsilon**6)","15506":"3707*f_3/(22394880*epsilon) + 19*f_5/(1244160*epsilon) - 433321/(3627970560*epsilon) - 7*pi**4/(27993600*epsilon) - 337*f_3/(3732480*epsilon**2) - pi**4/(7464960*epsilon**2) + 9761/(604661760*epsilon**2) + f_3/(31104*epsilon**3) + 413/(6718464*epsilon**3) - 259/(3359232*epsilon**4) + 7/(174960*epsilon**5) - 1/(116640*epsilon**6)","15507":"1429*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) - 148931/(1813985280*epsilon) - 29*pi**4/(55987200*epsilon) - 7*f_3/(93312*epsilon**2) + pi**4/(9331200*epsilon**2) + 3737/(241864704*epsilon**2) + f_3/(77760*epsilon**3) + 1489/(33592320*epsilon**3) - 1187/(16796160*epsilon**4) + 7/(174960*epsilon**5) - 1/(116640*epsilon**6)","15508":"-2629*f_3/(7464960*epsilon) - f_5/(311040*epsilon) + 11*pi**4/(18662400*epsilon) + 3595513/(9674588160*epsilon) - f_3/(10368*epsilon**2) - 25037/(161243136*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 2393/(7464960*epsilon**3) + 2083/(5598720*epsilon**4) - 11/(58320*epsilon**5) + 1/(19440*epsilon**6)","15509":"-7547*f_3/(67184640*epsilon) + 7*f_5/(1866240*epsilon) - 1336417/(21767823360*epsilon) + 119*pi**4/(671846400*epsilon) + 347*f_3/(5598720*epsilon**2) - pi**4/(11197440*epsilon**2) + 1328033/(14511882240*epsilon**2) - f_3/(93312*epsilon**3) - 44207/(483729408*epsilon**3) + 11873/(201553920*epsilon**4) - 73/(3359232*epsilon**5) + 1/(279936*epsilon**6)","15510":"-1853*f_3/(44789760*epsilon) + f_5/(276480*epsilon) + 1429/(179159040*epsilon) + 7*pi**4/(55987200*epsilon) + 7*f_3/(116640*epsilon**2) - 17*pi**4/(74649600*epsilon**2) - 3887/(1074954240*epsilon**2) - 17*f_3/(622080*epsilon**3) + 59/(1866240*epsilon**3) - 2777/(22394880*epsilon**4) + 17/(93312*epsilon**5) - 7/(77760*epsilon**6)","15511":"67*f_3**2/(622080*epsilon) + 37*f_3/(746496*epsilon) - 269*f_5/(1866240*epsilon) - 23*pi**4/(6998400*epsilon) - pi**6/(7348320*epsilon) + 96443/(268738560*epsilon) - 11*f_3/(31104*epsilon**2) + 7*f_5/(311040*epsilon**2) + 301/(1244160*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1121/(1866240*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","15512":"-217*f_3/(11197440*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(223948800*epsilon) + 28859/(1934917632*epsilon) + 43*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) + 8663/(3224862720*epsilon**2) - f_3/(311040*epsilon**3) + 12887/(537477120*epsilon**3) - 4723/(44789760*epsilon**4) + 101/(746496*epsilon**5) - 19/(311040*epsilon**6)","15513":"-457*f_3/(14929920*epsilon) - f_5/(138240*epsilon) - 7*pi**4/(149299200*epsilon) + 57637/(3224862720*epsilon) + 13*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) - 983/(537477120*epsilon**2) - f_3/(103680*epsilon**3) + 329/(17915904*epsilon**3) - 229/(2488320*epsilon**4) + 79/(622080*epsilon**5) - 1/(17280*epsilon**6)","15514":"390991/(522427760640*epsilon) - 147973/(58047528960*epsilon**2) + 19717/(3627970560*epsilon**3) - 2677/(403107840*epsilon**4) + 11/(2519424*epsilon**5) - 1/(839808*epsilon**6)","15515":"-119*f_3/(14929920*epsilon) - f_5/(138240*epsilon) - 19*pi**4/(149299200*epsilon) + 14863/(644972544*epsilon) + f_3/(311040*epsilon**2) + 1261/(1074954240*epsilon**2) - 1229/(179159040*epsilon**3) - 79/(1658880*epsilon**4) + 17/(248832*epsilon**5) - 1/(34560*epsilon**6)","15516":"-7*f_3**2/(1244160*epsilon) + 2813*f_3/(268738560*epsilon) + f_5/(92160*epsilon) - 8255/(429981696*epsilon) - pi**6/(117573120*epsilon) + 157*pi**4/(2687385600*epsilon) + 157*f_3/(22394880*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) + 2531/(179159040*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 133/(8957952*epsilon**3) + f_3/(155520*epsilon**4) - 13/(373248*epsilon**4) + 1/(62208*epsilon**5)","15517":"f_3**2/(186624*epsilon) - 2497*f_3/(134369280*epsilon) + 7*f_5/(207360*epsilon) - 17*pi**6/(705438720*epsilon) - 1615/(161243136*epsilon) - 7*pi**4/(268738560*epsilon) + 613*f_3/(11197440*epsilon**2) - 7*f_5/(466560*epsilon**2) - pi**4/(4147200*epsilon**2) + 781/(33592320*epsilon**2) - f_3/(34560*epsilon**3) + pi**4/(9331200*epsilon**3) + 5/(279936*epsilon**3) + f_3/(77760*epsilon**4) - 1/(17280*epsilon**4) + 1/(38880*epsilon**5)","15518":"19*f_3/(1866240*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(6220800*epsilon) + 264997/(9674588160*epsilon) - f_3/(207360*epsilon**2) - 6041/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(103680*epsilon**3) + 767/(134369280*epsilon**3) - 301/(11197440*epsilon**4) + 31/(933120*epsilon**5) - 1/(77760*epsilon**6)","15519":"49*f_3/(134369280*epsilon) - f_5/(829440*epsilon) - 882601/(116095057920*epsilon) + 247*pi**4/(2687385600*epsilon) - 59*f_3/(22394880*epsilon**2) - 7495/(1934917632*epsilon**2) - pi**4/(223948800*epsilon**2) - f_3/(1866240*epsilon**3) + 1337/(806215680*epsilon**3) + 983/(67184640*epsilon**4) - 1/(69984*epsilon**5) + 1/(233280*epsilon**6)","15520":"654661/(43535646720*epsilon) - 133651/(19349176320*epsilon**2) - 6125/(483729408*epsilon**3) + 2861/(134369280*epsilon**4) - 269/(16796160*epsilon**5) + 7/(1399680*epsilon**6)","15521":"-151*f_3/(17915904*epsilon) + f_5/(276480*epsilon) - pi**4/(895795200*epsilon) + 21167/(19349176320*epsilon) + 7*f_3/(373248*epsilon**2) - pi**4/(9331200*epsilon**2) - 55/(322486272*epsilon**2) - f_3/(77760*epsilon**3) + 391/(268738560*epsilon**3) - 59/(2239488*epsilon**4) + 143/(1866240*epsilon**5) - 1/(19440*epsilon**6)","15522":"61*f_3/(22394880*epsilon) + f_5/(103680*epsilon) - pi**4/(8957952*epsilon) - 91619/(9674588160*epsilon) + 53*f_3/(1866240*epsilon**2) - 3017/(403107840*epsilon**2) + pi**4/(4665600*epsilon**2) - 7*f_3/(311040*epsilon**3) + 1631/(134369280*epsilon**3) - 301/(11197440*epsilon**4) + 31/(933120*epsilon**5) - 1/(77760*epsilon**6)","15523":"25*f_3/(4478976*epsilon) + 7*f_5/(7464960*epsilon) + 7*pi**4/(268738560*epsilon) + 774533/(43535646720*epsilon) - f_3/(1119744*epsilon**2) - 118363/(9674588160*epsilon**2) - pi**4/(44789760*epsilon**2) - f_3/(373248*epsilon**3) - 3029/(241864704*epsilon**3) + 2441/(67184640*epsilon**4) - 269/(8398080*epsilon**5) + 7/(699840*epsilon**6)","15524":"1799*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 105289/(14511882240*epsilon) + 7*pi**4/(1343692800*epsilon) - 73*f_3/(5598720*epsilon**2) + 14669/(9674588160*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) - 8717/(806215680*epsilon**3) + 23/(524880*epsilon**4) - 247/(5598720*epsilon**5) + 7/(466560*epsilon**6)","15525":"-66227/(58047528960*epsilon) + 230663/(19349176320*epsilon**2) - 283/(11197440*epsilon**3) + 451/(16796160*epsilon**4) - 5/(279936*epsilon**5) + 1/(186624*epsilon**6)","15526":"-19*f_3/(11197440*epsilon) + 7*f_5/(622080*epsilon) - 17*pi**4/(111974400*epsilon) + 18913/(7255941120*epsilon) - 17*f_3/(933120*epsilon**2) + pi**4/(18662400*epsilon**2) + 9421/(483729408*epsilon**2) + f_3/(155520*epsilon**3) - 4463/(201553920*epsilon**3) - 73/(3359232*epsilon**4) + 59/(1399680*epsilon**5) - 1/(58320*epsilon**6)","15527":"f_3/(23040*epsilon) - f_5/(82944*epsilon) - 19085/(725594112*epsilon) - 11*pi**4/(74649600*epsilon) - f_3/(46080*epsilon**2) + pi**4/(12441600*epsilon**2) + 15955/(483729408*epsilon**2) + f_3/(103680*epsilon**3) - 3761/(201553920*epsilon**3) - 419/(16796160*epsilon**4) + 59/(1399680*epsilon**5) - 1/(58320*epsilon**6)","15528":"479*f_3/(14929920*epsilon) - f_5/(25920*epsilon) - 7*pi**4/(24883200*epsilon) + 74501/(3869835264*epsilon) + f_3/(311040*epsilon**2) + 4043/(1612431360*epsilon**2) - 229/(26873856*epsilon**3) - 91/(2239488*epsilon**4) + 7/(116640*epsilon**5) - 1/(38880*epsilon**6)","15529":"-f_3/(7464960*epsilon) + 635/(214990848*epsilon) - 653/(67184640*epsilon**2) - 4963/(806215680*epsilon**3) + 29/(1399680*epsilon**4) - 121/(5598720*epsilon**5) + 1/(116640*epsilon**6)","15530":"-67*f_3/(4478976*epsilon) + 11*pi**4/(74649600*epsilon) + 366613/(8707129344*epsilon) + f_3/(103680*epsilon**2) - 70457/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 4007/(604661760*epsilon**3) + 481/(16796160*epsilon**4) - 91/(4199040*epsilon**5) + 1/(174960*epsilon**6)","15531":"-f_3/(69120*epsilon) + 3563/(2418647040*epsilon) + pi**4/(9331200*epsilon) + f_3/(17280*epsilon**2) - pi**4/(3110400*epsilon**2) - 1391/(201553920*epsilon**2) - f_3/(25920*epsilon**3) + 1/(33592320*epsilon**3) - 5/(69984*epsilon**4) + 17/(77760*epsilon**5) - 1/(6480*epsilon**6)","15532":"-59*f_3/(3732480*epsilon) - 7*f_5/(3732480*epsilon) + 31*pi**4/(671846400*epsilon) + 632995/(17414258688*epsilon) + 31*f_3/(5598720*epsilon**2) - 86969/(4837294080*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) - 12503/(1209323520*epsilon**3) + 577/(33592320*epsilon**4) - 91/(8398080*epsilon**5) + 1/(349920*epsilon**6)","15533":"-83*f_3/(3732480*epsilon) - 25889/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 14989/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 6259/(67184640*epsilon**3) - 91/(279936*epsilon**4) + 19/(51840*epsilon**5) - 1/(6480*epsilon**6)","15534":"-13*f_3/(1244160*epsilon) - pi**4/(37324800*epsilon) + 13279/(1612431360*epsilon) + f_3/(27648*epsilon**2) - 41/(1492992*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 10661/(134369280*epsilon**3) - 1073/(5598720*epsilon**4) + 149/(933120*epsilon**5) - 1/(19440*epsilon**6)","15535":"-25*f_3/(373248*epsilon) + f_5/(622080*epsilon) + 44113/(967458816*epsilon) + f_3/(38880*epsilon**2) - 8977/(80621568*epsilon**2) + pi**4/(1244160*epsilon**2) - f_3/(5184*epsilon**3) + 491/(22394880*epsilon**3) + 1561/(5598720*epsilon**4) - 151/(466560*epsilon**5) + 1/(7776*epsilon**6)","15536":"-397*f_3/(7464960*epsilon) - 66473/(644972544*epsilon) + pi**4/(14929920*epsilon) + f_3/(103680*epsilon**2) + pi**4/(6220800*epsilon**2) + 1669/(67184640*epsilon**2) + f_3/(51840*epsilon**3) + 131/(89579520*epsilon**3) + 3221/(7464960*epsilon**4) - 311/(622080*epsilon**5) + 11/(51840*epsilon**6)","15537":"-25*f_3/(373248*epsilon) + f_5/(622080*epsilon) + pi**4/(1244160*epsilon) + 32149/(322486272*epsilon) - 19*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 599/(22394880*epsilon**2) + f_3/(6480*epsilon**3) + 10601/(67184640*epsilon**3) - 529/(5598720*epsilon**4) - 263/(466560*epsilon**5) + 19/(38880*epsilon**6)","15538":"-229*f_3/(2488320*epsilon) - 7*f_5/(138240*epsilon) + 171089/(3224862720*epsilon) + 17*pi**4/(14929920*epsilon) - 83*f_3/(1244160*epsilon**2) - 19*pi**4/(12441600*epsilon**2) + 4099/(26873856*epsilon**2) + 13*f_3/(51840*epsilon**3) + 1199/(11197440*epsilon**3) - 41/(414720*epsilon**4) - 41/(77760*epsilon**5) + 11/(25920*epsilon**6)","15539":"-175*f_3/(746496*epsilon) + 11*f_5/(622080*epsilon) + pi**4/(3732480*epsilon) + 373703/(3224862720*epsilon) + 41*f_3/(207360*epsilon**2) - 10121/(67184640*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 10643/(89579520*epsilon**3) + 2789/(7464960*epsilon**4) - 311/(622080*epsilon**5) + 11/(51840*epsilon**6)","15540":"-41*f_3/(311040*epsilon) - 43*f_5/(311040*epsilon) + 5321/(403107840*epsilon) + pi**4/(3110400*epsilon) - f_3/(17280*epsilon**2) + 107/(14929920*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 2687/(16796160*epsilon**3) - 503/(2799360*epsilon**4) - 5/(11664*epsilon**5) + 1/(2430*epsilon**6)","15541":"571*f_3/(7464960*epsilon) - 53*f_5/(622080*epsilon) - 10199/(268738560*epsilon) + 43*pi**4/(74649600*epsilon) - 67*f_3/(622080*epsilon**2) - pi**4/(2073600*epsilon**2) + 2399/(22394880*epsilon**2) + 7*f_3/(51840*epsilon**3) + 2071/(44789760*epsilon**3) + 53/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","15542":"-2033*f_3/(44789760*epsilon) + f_5/(276480*epsilon) + 4219/(537477120*epsilon) + 7*pi**4/(55987200*epsilon) + 7*f_3/(116640*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 289/(1074954240*epsilon**2) - 17*f_3/(622080*epsilon**3) + 1/(38880*epsilon**3) - 541/(4478976*epsilon**4) + 17/(93312*epsilon**5) - 7/(77760*epsilon**6)","15543":"-49*f_3/(829440*epsilon) - 23*f_5/(1244160*epsilon) - 1862981/(29023764480*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 628301/(4837294080*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 225979/(806215680*epsilon**3) - 20399/(67184640*epsilon**4) + 241/(1119744*epsilon**5) - 7/(93312*epsilon**6)","15544":"13*f_3/(138240*epsilon) + 19*f_5/(622080*epsilon) - 176341/(967458816*epsilon) + 11*pi**4/(37324800*epsilon) - 13*f_3/(622080*epsilon**2) - 186547/(1612431360*epsilon**2) + 22163/(89579520*epsilon**3) + 4667/(22394880*epsilon**4) - 205/(373248*epsilon**5) + 43/(155520*epsilon**6)","15545":"427*f_3/(3732480*epsilon) + 17*f_5/(1244160*epsilon) - 300217/(4837294080*epsilon) - pi**4/(74649600*epsilon) - f_3/(7680*epsilon**2) + pi**4/(2488320*epsilon**2) + 7897/(40310784*epsilon**2) + f_3/(20736*epsilon**3) - 1199/(2488320*epsilon**3) + 3529/(5598720*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","15546":"-329*f_3/(7464960*epsilon) - 83*f_5/(1244160*epsilon) + 7*pi**4/(18662400*epsilon) + 194467/(3627970560*epsilon) + 7*f_3/(155520*epsilon**2) - pi**4/(4147200*epsilon**2) + 3827/(537477120*epsilon**2) - f_3/(34560*epsilon**3) + 10717/(201553920*epsilon**3) - 3919/(33592320*epsilon**4) + 71/(466560*epsilon**5) - 1/(11664*epsilon**6)","15547":"-1327*f_3/(134369280*epsilon) - 7*f_5/(3732480*epsilon) - 3995261/(87071293440*epsilon) + 79*pi**4/(1343692800*epsilon) + 31*f_3/(11197440*epsilon**2) - pi**4/(111974400*epsilon**2) + 195541/(3627970560*epsilon**2) - f_3/(933120*epsilon**3) - 62347/(1209323520*epsilon**3) + 893/(25194240*epsilon**4) - 25/(1679616*epsilon**5) + 1/(349920*epsilon**6)","15548":"17*f_3/(87480*epsilon) + 19*f_5/(311040*epsilon) - 6458591/(29023764480*epsilon) - pi**4/(44789760*epsilon) - 389*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 387227/(2418647040*epsilon**2) + 19*f_3/(311040*epsilon**3) - 2879/(201553920*epsilon**3) - 115/(3359232*epsilon**4) + 29/(1399680*epsilon**5) - 1/(233280*epsilon**6)","15549":"29*f_3/(116640*epsilon) - 71*f_5/(311040*epsilon) - 93757/(806215680*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - pi**4/(3110400*epsilon**2) + 30259/(268738560*epsilon**2) - f_3/(25920*epsilon**3) - 131/(1244160*epsilon**3) + 131/(466560*epsilon**4) - 19/(77760*epsilon**5) + 1/(12960*epsilon**6)","15550":"-13*f_3/(1866240*epsilon) + 7*f_5/(155520*epsilon) - 19*pi**4/(18662400*epsilon) + 54139/(4837294080*epsilon) + 17*f_3/(103680*epsilon**2) + 5497/(80621568*epsilon**2) + pi**4/(777600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 733/(4478976*epsilon**3) + 1061/(5598720*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","15551":"-17*f_3**2/(207360*epsilon) + 991*f_3/(3732480*epsilon) - 7*f_5/(69120*epsilon) - 169*pi**4/(55987200*epsilon) - pi**6/(5598720*epsilon) + 94283/(268738560*epsilon) - f_3/(1944*epsilon**2) + 19*f_5/(103680*epsilon**2) + 301/(1244160*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1121/(1866240*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","15552":"17*f_3**2/(62208*epsilon) - 65*f_3/(279936*epsilon) - 991*f_5/(1866240*epsilon) + pi**4/(874800*epsilon) + 515/(3359232*epsilon) + 19*pi**6/(117573120*epsilon) + 299*f_3/(466560*epsilon**2) - 23*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 73/(279936*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 23/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15553":"7*f_3**2/(51840*epsilon) + 617*f_3/(5598720*epsilon) - 251*f_5/(311040*epsilon) + 11*pi**4/(11197440*epsilon) + 55/(419904*epsilon) + pi**6/(4898880*epsilon) + 29*f_3/(46656*epsilon**2) - f_5/(8640*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 157/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 43/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15554":"17*f_3/(746496*epsilon) + f_5/(15552*epsilon) - 80573/(483729408*epsilon) + 53*pi**4/(37324800*epsilon) + f_3/(15552*epsilon**2) - 12107/(80621568*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 853/(3732480*epsilon**3) + 211/(2799360*epsilon**4) - 11/(46656*epsilon**5) + 1/(9720*epsilon**6)","15555":"-5*f_3/(1492992*epsilon) + 6007/(3224862720*epsilon) + 11*f_3/(497664*epsilon**2) - 767/(358318080*epsilon**2) - f_3/(41472*epsilon**3) + 5207/(134369280*epsilon**3) - 1603/(11197440*epsilon**4) + 37/(186624*epsilon**5) - 1/(10368*epsilon**6)","15556":"11*f_3**2/(155520*epsilon) + 73*f_3/(1119744*epsilon) - 19*f_5/(186624*epsilon) - 11*pi**4/(18662400*epsilon) - 2611/(134369280*epsilon) + pi**6/(11757312*epsilon) - 271*f_3/(933120*epsilon**2) - f_5/(4860*epsilon**2) + 67/(5598720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 11/(51840*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 7/(19440*epsilon**4) - 1/(6480*epsilon**5)","15557":"-49*f_3**2/(622080*epsilon) + 887*f_3/(5598720*epsilon) - 419*f_5/(933120*epsilon) - 13*pi**4/(223948800*epsilon) + 1249/(59719680*epsilon) + 31*pi**6/(117573120*epsilon) - 1609*f_3/(3732480*epsilon**2) + 59*f_5/(311040*epsilon**2) - 7091/(44789760*epsilon**2) + 79*pi**4/(37324800*epsilon**2) + 41*f_3/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - 673/(3732480*epsilon**3) - f_3/(4320*epsilon**4) + 73/(155520*epsilon**4) - 1/(5184*epsilon**5)","15558":"-341*f_3/(2488320*epsilon) + 67*f_5/(622080*epsilon) - 3461/(50388480*epsilon) + 7*pi**4/(8294400*epsilon) - f_3/(34560*epsilon**2) - 11665/(107495424*epsilon**2) + 3079/(17915904*epsilon**3) + 1561/(7464960*epsilon**4) - 47/(124416*epsilon**5) + 1/(5760*epsilon**6)","15559":"1471*f_3/(44789760*epsilon) - 17*f_5/(1244160*epsilon) + 17*pi**4/(447897600*epsilon) + 17137/(1209323520*epsilon) + 17*f_3/(3732480*epsilon**2) - 26609/(806215680*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 463/(5598720*epsilon**3) - 1043/(11197440*epsilon**4) + 5/(93312*epsilon**5) - 1/(77760*epsilon**6)","15560":"-5*f_3**2/(31104*epsilon) - 1171*f_3/(5598720*epsilon) - 203*f_5/(933120*epsilon) + pi**6/(29393280*epsilon) + 79*pi**4/(55987200*epsilon) + 3809/(8398080*epsilon) + 17*f_3/(46656*epsilon**2) + 41*f_5/(77760*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 247/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 43/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15561":"-473*f_3/(5598720*epsilon) - f_5/(248832*epsilon) + pi**4/(27993600*epsilon) + 959383/(9674588160*epsilon) + 193*f_3/(3732480*epsilon**2) - 12877/(161243136*epsilon**2) + 7*pi**4/(37324800*epsilon**2) - f_3/(38880*epsilon**3) + 30713/(268738560*epsilon**3) - 4009/(22394880*epsilon**4) + 271/(1866240*epsilon**5) - 7/(155520*epsilon**6)","15562":"-23*f_3**2/(155520*epsilon) - 151*f_3/(5598720*epsilon) + 77*f_5/(933120*epsilon) - pi**6/(7348320*epsilon) - pi**4/(11197440*epsilon) + 2803/(16796160*epsilon) + 97*f_3/(233280*epsilon**2) + 31*f_5/(77760*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 13/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + 7/(233280*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15563":"-17*f_3**2/(207360*epsilon) + 679*f_3/(2799360*epsilon) + f_5/(12960*epsilon) - 181/(839808*epsilon) - 11*pi**4/(44789760*epsilon) + pi**6/(39191040*epsilon) + 275*f_3/(746496*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 367/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 1/(5184*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15564":"-89*f_3**2/(1244160*epsilon) + 383*f_3/(2239488*epsilon) - 461*f_5/(3732480*epsilon) - 24461/(179159040*epsilon) + 163*pi**4/(447897600*epsilon) + 17*pi**6/(235146240*epsilon) - 1123*f_3/(7464960*epsilon**2) - 41*f_5/(622080*epsilon**2) - 3859/(44789760*epsilon**2) + 77*pi**4/(74649600*epsilon**2) + 11*f_3/(51840*epsilon**3) - pi**4/(1036800*epsilon**3) - 253/(14929920*epsilon**3) - f_3/(8640*epsilon**4) + 1/(2880*epsilon**4) - 19/(103680*epsilon**5)","15565":"f_3**2/(19440*epsilon) + 101*f_3/(5598720*epsilon) - 35*f_5/(373248*epsilon) - 93953/(537477120*epsilon) + 113*pi**4/(111974400*epsilon) + 13*pi**6/(117573120*epsilon) - 49*f_3/(466560*epsilon**2) - 13*f_5/(77760*epsilon**2) - 2651/(44789760*epsilon**2) + 11*pi**4/(9331200*epsilon**2) + 11*f_3/(77760*epsilon**3) - pi**4/(1555200*epsilon**3) + 5/(746496*epsilon**3) - f_3/(12960*epsilon**4) + 29/(103680*epsilon**4) - 1/(6480*epsilon**5)","15566":"-67*f_3**2/(311040*epsilon) - 239*f_3/(2799360*epsilon) - 461*f_5/(1866240*epsilon) - pi**6/(117573120*epsilon) + 11*pi**4/(6998400*epsilon) + 8263/(16796160*epsilon) + 179*f_3/(466560*epsilon**2) + 77*f_5/(155520*epsilon**2) - 109/(279936*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 23/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15567":"13*f_3/(4478976*epsilon) - 7*f_5/(2488320*epsilon) - pi**4/(447897600*epsilon) + 572521/(29023764480*epsilon) - 19*f_3/(2488320*epsilon**2) - pi**4/(74649600*epsilon**2) + 38719/(4837294080*epsilon**2) + f_3/(155520*epsilon**3) - 14329/(403107840*epsilon**3) + 3281/(67184640*epsilon**4) - 11/(311040*epsilon**5) + 1/(93312*epsilon**6)","15568":"-f_3/(207360*epsilon) - 97303/(7255941120*epsilon) + 11129/(1209323520*epsilon**2) + 1601/(50388480*epsilon**3) - 1159/(8398080*epsilon**4) + 13/(69984*epsilon**5) - 1/(11664*epsilon**6)","15569":"-2641*f_3/(67184640*epsilon) + f_5/(622080*epsilon) - 145045/(725594112*epsilon) + 67*pi**4/(671846400*epsilon) + 91*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 479071/(2418647040*epsilon**2) - f_3/(466560*epsilon**3) - 56951/(403107840*epsilon**3) + 509/(6718464*epsilon**4) - 73/(2799360*epsilon**5) + 1/(233280*epsilon**6)","15570":"-949*f_3/(67184640*epsilon) + f_5/(622080*epsilon) - 3455129/(14511882240*epsilon) + 79*pi**4/(671846400*epsilon) + 31*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 524701/(2418647040*epsilon**2) - f_3/(466560*epsilon**3) - 58031/(403107840*epsilon**3) + 509/(6718464*epsilon**4) - 73/(2799360*epsilon**5) + 1/(233280*epsilon**6)","15571":"-f_3**2/(9720*epsilon) + 13171*f_3/(67184640*epsilon) - 13*f_5/(62208*epsilon) - 217*pi**4/(671846400*epsilon) - 1777/(201553920*epsilon) + 19*pi**6/(117573120*epsilon) - 311*f_3/(1866240*epsilon**2) + f_5/(8640*epsilon**2) - 4193/(67184640*epsilon**2) + pi**4/(2239488*epsilon**2) + f_3/(3456*epsilon**3) - 2671/(11197440*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 187/(466560*epsilon**4) - 11/(77760*epsilon**5)","15572":"-79*f_3/(6718464*epsilon) + 53*f_5/(3732480*epsilon) - 402041/(14511882240*epsilon) + 17*pi**4/(111974400*epsilon) + 23*f_3/(3732480*epsilon**2) - pi**4/(27993600*epsilon**2) + 549821/(14511882240*epsilon**2) - f_3/(233280*epsilon**3) - 6761/(134369280*epsilon**3) + 797/(20155392*epsilon**4) - 1/(62208*epsilon**5) + 1/(349920*epsilon**6)","15573":"-f_3**2/(207360*epsilon) + 23*f_3/(1399680*epsilon) - 173*f_5/(311040*epsilon) - 37*pi**4/(223948800*epsilon) + 3317/(11943936*epsilon) + pi**6/(3265920*epsilon) - 1009*f_3/(3732480*epsilon**2) + 23*f_5/(103680*epsilon**2) - 13571/(44789760*epsilon**2) + 79*pi**4/(37324800*epsilon**2) + 41*f_3/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - 529/(3732480*epsilon**3) - f_3/(4320*epsilon**4) + 73/(155520*epsilon**4) - 1/(5184*epsilon**5)","15574":"-29*f_3/(248832*epsilon) - 43*f_5/(622080*epsilon) + pi**4/(6220800*epsilon) + 54523/(1612431360*epsilon) - f_3/(34560*epsilon**2) - 869/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1321/(16796160*epsilon**3) - 97/(1119744*epsilon**4) - 5/(23328*epsilon**5) + 1/(4860*epsilon**6)","15575":"17*f_3**2/(207360*epsilon) - 16451*f_3/(134369280*epsilon) + 119*f_5/(3732480*epsilon) - 32147/(644972544*epsilon) + 43*pi**4/(1343692800*epsilon) + pi**6/(39191040*epsilon) + 29*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) - 8771/(268738560*epsilon**2) + pi**4/(2239488*epsilon**2) + 5*f_3/(93312*epsilon**3) - 839/(22394880*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 299/(1866240*epsilon**4) - 7/(77760*epsilon**5)","15576":"-19711*f_3/(134369280*epsilon) - 19*f_5/(933120*epsilon) + 23*pi**4/(671846400*epsilon) + 21272923/(174142586880*epsilon) + 1063*f_3/(11197440*epsilon**2) - 142121/(2902376448*epsilon**2) - pi**4/(27993600*epsilon**2) - 19*f_3/(933120*epsilon**3) - 17801/(1209323520*epsilon**3) + 2119/(100776960*epsilon**4) - 73/(8398080*epsilon**5) + 1/(699840*epsilon**6)","15577":"397*f_3/(5598720*epsilon) + 7*f_5/(622080*epsilon) + 61*pi**4/(111974400*epsilon) + 772153/(4837294080*epsilon) + 23*f_3/(1866240*epsilon**2) - 15065/(80621568*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) + 9571/(67184640*epsilon**3) + 1/(5832*epsilon**4) - 83/(155520*epsilon**5) + 1/(3240*epsilon**6)","15578":"617*f_3/(33592320*epsilon) - 397637/(17414258688*epsilon) - 11*pi**4/(167961600*epsilon) - 11*f_3/(1399680*epsilon**2) - 313/(806215680*epsilon**2) - 16073/(604661760*epsilon**3) + 2971/(50388480*epsilon**4) - 13/(279936*epsilon**5) + 1/(69984*epsilon**6)","15579":"49*f_3**2/(155520*epsilon) - 341*f_3/(33592320*epsilon) + 247*f_5/(233280*epsilon) - 418091/(403107840*epsilon) - 1253*pi**4/(335923200*epsilon) - pi**6/(4199040*epsilon) - 583*f_3/(1399680*epsilon**2) - 17*f_5/(38880*epsilon**2) + 13*pi**4/(3499200*epsilon**2) + 16069/(16796160*epsilon**2) + 13*f_3/(29160*epsilon**3) - 869/(1399680*epsilon**3) - pi**4/(1166400*epsilon**3) - f_3/(9720*epsilon**4) + 29/(116640*epsilon**4) - 1/(19440*epsilon**5)","15580":"-173*f_3/(5598720*epsilon) - 17*f_5/(311040*epsilon) - 78569/(1612431360*epsilon) - 41*pi**4/(111974400*epsilon) - 29*f_3/(373248*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 16421/(134369280*epsilon**2) + 7*f_3/(155520*epsilon**3) + 4099/(67184640*epsilon**3) + 47/(699840*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15581":"19*f_3/(2239488*epsilon) - f_5/(38880*epsilon) - 47*pi**4/(111974400*epsilon) + 752851/(7255941120*epsilon) - 23*f_3/(933120*epsilon**2) - 217333/(2418647040*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 39493/(268738560*epsilon**3) - 9341/(67184640*epsilon**4) + 377/(5598720*epsilon**5) - 7/(466560*epsilon**6)","15582":"-103*f_3/(2488320*epsilon) - 11*f_5/(622080*epsilon) + 49*pi**4/(74649600*epsilon) + 779789/(7255941120*epsilon) + 49*f_3/(622080*epsilon**2) - 372691/(1209323520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 52063/(134369280*epsilon**3) - 9521/(33592320*epsilon**4) + 359/(2799360*epsilon**5) - 7/(233280*epsilon**6)","15583":"-269*f_3/(11197440*epsilon) + 53*f_5/(622080*epsilon) - 742841/(14511882240*epsilon) + 19*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - 1631/(89579520*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) - 89/(12597120*epsilon**3) - 1703/(16796160*epsilon**4) + 7/(38880*epsilon**5) - 1/(11664*epsilon**6)","15584":"-289*f_3/(4478976*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(13996800*epsilon) + 826219/(14511882240*epsilon) - f_3/(116640*epsilon**2) + pi**4/(18662400*epsilon**2) + 170017/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 45949/(806215680*epsilon**3) - 6043/(67184640*epsilon**4) + 757/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15585":"-1031*f_3/(11197440*epsilon) - 23*f_5/(311040*epsilon) - 13*pi**4/(111974400*epsilon) + 289451/(2902376448*epsilon) + 113*f_3/(3732480*epsilon**2) - 577417/(4837294080*epsilon**2) + pi**4/(9331200*epsilon**2) - 11*f_3/(311040*epsilon**3) + 55091/(201553920*epsilon**3) - 3781/(16796160*epsilon**4) + 133/(1399680*epsilon**5) - 1/(46656*epsilon**6)","15586":"-37*f_3/(829440*epsilon) - 23*f_5/(1244160*epsilon) - 4168331/(29023764480*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 388937/(4837294080*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 41207/(161243136*epsilon**3) - 3979/(13436928*epsilon**4) + 241/(1119744*epsilon**5) - 7/(93312*epsilon**6)","15587":"409*f_3/(1866240*epsilon) + f_5/(34560*epsilon) - 83429/(1612431360*epsilon) - pi**4/(2073600*epsilon) - 101*f_3/(622080*epsilon**2) - 4021/(134369280*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 9869/(67184640*epsilon**3) + 773/(2799360*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15588":"-f_3**2/(4860*epsilon) + 8419*f_3/(33592320*epsilon) - 13*f_5/(31104*epsilon) - 289*pi**4/(335923200*epsilon) + 26321/(100776960*epsilon) + 19*pi**6/(58786560*epsilon) - 43*f_3/(186624*epsilon**2) + f_5/(4320*epsilon**2) - 7253/(33592320*epsilon**2) + pi**4/(1119744*epsilon**2) + f_3/(1728*epsilon**3) - 2599/(5598720*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 187/(233280*epsilon**4) - 11/(38880*epsilon**5)","15589":"169*f_3/(497664*epsilon) - 131*f_5/(622080*epsilon) - 23*pi**4/(74649600*epsilon) + 2141/(179159040*epsilon) - 103*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 39763/(179159040*epsilon**2) + f_3/(17280*epsilon**3) - 5881/(9953280*epsilon**3) + 245/(497664*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15590":"31*f_3/(1866240*epsilon) + 29*f_5/(311040*epsilon) - pi**4/(2488320*epsilon) + 2987/(322486272*epsilon) - 19*f_3/(124416*epsilon**2) - 5107/(134369280*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 10157/(67184640*epsilon**3) + 191/(699840*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15591":"367*f_3/(5598720*epsilon) - 59*f_5/(311040*epsilon) + pi**4/(111974400*epsilon) + 151111/(1612431360*epsilon) - 193*f_3/(1866240*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 5693/(134369280*epsilon**2) + 7*f_3/(155520*epsilon**3) + 6259/(67184640*epsilon**3) + 1/(34992*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15592":"71*f_3**2/(622080*epsilon) + f_3/(4860*epsilon) + 491*f_5/(1866240*epsilon) - 161*pi**4/(44789760*epsilon) - 13*pi**6/(58786560*epsilon) + 5675/(107495424*epsilon) - 31*f_3/(69120*epsilon**2) - 13*f_5/(311040*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 8879/(17915904*epsilon**2) + 7*f_3/(17280*epsilon**3) - 6253/(7464960*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 241/(622080*epsilon**4) - 1/(10368*epsilon**5)","15593":"-511*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) + 29*pi**4/(74649600*epsilon) + 32459/(241864704*epsilon) - 13*f_3/(311040*epsilon**2) - 28109/(322486272*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(12960*epsilon**3) + 8011/(89579520*epsilon**3) + 3407/(22394880*epsilon**4) - 181/(373248*epsilon**5) + 43/(155520*epsilon**6)","15594":"-f_3**2/(207360*epsilon) - 143*f_3/(2799360*epsilon) - 173*f_5/(311040*epsilon) - 37*pi**4/(223948800*epsilon) + pi**6/(3265920*epsilon) + 19561/(59719680*epsilon) - 1009*f_3/(3732480*epsilon**2) + 23*f_5/(103680*epsilon**2) - 14003/(44789760*epsilon**2) + 79*pi**4/(37324800*epsilon**2) + 41*f_3/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - 529/(3732480*epsilon**3) - f_3/(4320*epsilon**4) + 73/(155520*epsilon**4) - 1/(5184*epsilon**5)","15595":"101*f_3/(699840*epsilon) - f_5/(38880*epsilon) - 442871/(7255941120*epsilon) - 7*pi**4/(13996800*epsilon) - 59*f_3/(933120*epsilon**2) - 14177/(483729408*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 7553/(53747712*epsilon**3) - 9341/(67184640*epsilon**4) + 377/(5598720*epsilon**5) - 7/(466560*epsilon**6)","15596":"17*f_3/(1866240*epsilon) + 34057/(2418647040*epsilon) - 11*f_3/(248832*epsilon**2) - 104399/(1612431360*epsilon**2) + f_3/(20736*epsilon**3) + 45169/(268738560*epsilon**3) - 4753/(22394880*epsilon**4) + 47/(373248*epsilon**5) - 1/(31104*epsilon**6)","15597":"19*f_3/(1492992*epsilon) + f_5/(124416*epsilon) - 42971/(43535646720*epsilon) + pi**4/(22394880*epsilon) + 5*f_3/(248832*epsilon**2) + 10729/(362797056*epsilon**2) - f_3/(62208*epsilon**3) - 5699/(89579520*epsilon**3) + 77/(1492992*epsilon**4) - 343/(16796160*epsilon**5) + 1/(279936*epsilon**6)","15598":"-13*f_3**2/(622080*epsilon) + 2857*f_3/(67184640*epsilon) - 7*f_5/(62208*epsilon) - 2129/(806215680*epsilon) + pi**6/(39191040*epsilon) + 29*pi**4/(26873856*epsilon) + 509*f_3/(5598720*epsilon**2) + 7*f_5/(311040*epsilon**2) - 6251/(33592320*epsilon**2) - pi**4/(1866240*epsilon**2) - f_3/(15552*epsilon**3) + pi**4/(9331200*epsilon**3) + 1501/(5598720*epsilon**3) + f_3/(77760*epsilon**4) - 1/(7776*epsilon**4) + 1/(38880*epsilon**5)","15599":"-25*f_3/(2239488*epsilon) + 53*f_5/(622080*epsilon) - 867077/(14511882240*epsilon) + 19*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - 7397/(268738560*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 281/(25194240*epsilon**3) - 1847/(16796160*epsilon**4) + 7/(38880*epsilon**5) - 1/(11664*epsilon**6)","15600":"-67*f_3/(1866240*epsilon) + 17*f_5/(155520*epsilon) - 136349/(806215680*epsilon) + 7*pi**4/(7464960*epsilon) - 11*f_3/(622080*epsilon**2) - 12025/(107495424*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 13811/(89579520*epsilon**3) + 341/(1492992*epsilon**4) - 47/(124416*epsilon**5) + 1/(5760*epsilon**6)","15601":"-37*f_3/(829440*epsilon) - 23*f_5/(1244160*epsilon) - 4168331/(29023764480*epsilon) + 13*pi**4/(18662400*epsilon) + 13*f_3/(155520*epsilon**2) - 388937/(4837294080*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 41207/(161243136*epsilon**3) - 3979/(13436928*epsilon**4) + 241/(1119744*epsilon**5) - 7/(93312*epsilon**6)","15602":"-23*f_3/(139968*epsilon) + f_5/(103680*epsilon) - pi**4/(3499200*epsilon) + 30211/(1612431360*epsilon) - 127*f_3/(1866240*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 13403/(134369280*epsilon**2) + 7*f_3/(155520*epsilon**3) + 3091/(67184640*epsilon**3) + 197/(2799360*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15603":"-11*f_3**2/(103680*epsilon) + 25003*f_3/(33592320*epsilon) + 167*f_5/(233280*epsilon) - 420197/(403107840*epsilon) - 11*pi**6/(39191040*epsilon) - 839*pi**4/(335923200*epsilon) - 31*f_3/(34992*epsilon**2) - 13*f_5/(155520*epsilon**2) + 13*pi**4/(3499200*epsilon**2) + 15097/(16796160*epsilon**2) + 13*f_3/(29160*epsilon**3) - 163/(279936*epsilon**3) - pi**4/(1166400*epsilon**3) - f_3/(9720*epsilon**4) + 29/(116640*epsilon**4) - 1/(19440*epsilon**5)","15604":"-547*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) + 29*pi**4/(74649600*epsilon) + 148687/(1209323520*epsilon) - 13*f_3/(311040*epsilon**2) - 132769/(1612431360*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(12960*epsilon**3) + 8011/(89579520*epsilon**3) + 3407/(22394880*epsilon**4) - 181/(373248*epsilon**5) + 43/(155520*epsilon**6)","15605":"7*f_3/(93312*epsilon) + 17*f_5/(622080*epsilon) - 30767/(201553920*epsilon) + pi**4/(2332800*epsilon) - 11*f_3/(155520*epsilon**2) + 56989/(537477120*epsilon**2) + f_3/(10368*epsilon**3) + 1723/(89579520*epsilon**3) + 167/(2488320*epsilon**4) - 179/(622080*epsilon**5) + 1/(5760*epsilon**6)","15606":"f_3**2/(69120*epsilon) - 9349*f_3/(89579520*epsilon) - 7*f_5/(248832*epsilon) - pi**6/(470292480*epsilon) + 109*pi**4/(537477120*epsilon) + 208927/(2149908480*epsilon) + 287*f_3/(4478976*epsilon**2) + f_5/(51840*epsilon**2) - 22853/(268738560*epsilon**2) - 49*pi**4/(223948800*epsilon**2) - 49*f_3/(1866240*epsilon**3) + pi**4/(18662400*epsilon**3) + 617/(8957952*epsilon**3) + f_3/(155520*epsilon**4) - 37/(746496*epsilon**4) + 1/(62208*epsilon**5)","15607":"707*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 146491/(1612431360*epsilon) + 53*pi**4/(74649600*epsilon) - 83*f_3/(622080*epsilon**2) - 1421/(537477120*epsilon**2) + f_3/(10368*epsilon**3) - 203/(89579520*epsilon**3) + 2359/(7464960*epsilon**4) - 397/(622080*epsilon**5) + 19/(51840*epsilon**6)","15608":"-1519*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) + 65011/(1209323520*epsilon) + 37*f_3/(466560*epsilon**2) - pi**4/(9331200*epsilon**2) - 1879/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) - 2411/(134369280*epsilon**3) - 107/(622080*epsilon**4) + 43/(186624*epsilon**5) - 7/(77760*epsilon**6)","15609":"-139*f_3/(67184640*epsilon) - 7*f_5/(1866240*epsilon) - 32219/(10883911680*epsilon) + pi**4/(16796160*epsilon) + f_3/(139968*epsilon**2) - 1505/(725594112*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) - 899/(120932352*epsilon**3) + 223/(10077696*epsilon**4) - 1/(52488*epsilon**5) + 1/(174960*epsilon**6)","15610":"-f_3/(77760*epsilon) - 7*f_5/(829440*epsilon) + 11*pi**4/(149299200*epsilon) + 2639/(322486272*epsilon) - 11*f_3/(829440*epsilon**2) - pi**4/(24883200*epsilon**2) + 7273/(537477120*epsilon**2) + f_3/(51840*epsilon**3) - 299/(44789760*epsilon**3) - 277/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15611":"29*f_3/(2239488*epsilon) + f_5/(207360*epsilon) - 251/(25194240*epsilon) + pi**4/(55987200*epsilon) - 7*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 8263/(537477120*epsilon**2) + f_3/(311040*epsilon**3) - 55/(8957952*epsilon**3) - 253/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15612":"-1079*f_3/(134369280*epsilon) - 7*f_5/(1866240*epsilon) - 167297/(34828517376*epsilon) + pi**4/(16796160*epsilon) - 73*f_3/(11197440*epsilon**2) - 115289/(14511882240*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 517/(604661760*epsilon**3) + 3161/(100776960*epsilon**4) - 287/(8398080*epsilon**5) + 1/(87480*epsilon**6)","15613":"43*f_3/(2799360*epsilon) + 23*f_5/(622080*epsilon) - 310217/(7255941120*epsilon) - pi**4/(6998400*epsilon) - 47*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 108557/(2418647040*epsilon**2) + f_3/(77760*epsilon**3) - 3059/(201553920*epsilon**3) - 473/(16796160*epsilon**4) + 59/(1399680*epsilon**5) - 1/(58320*epsilon**6)","15614":"191*f_3/(44789760*epsilon) - f_5/(138240*epsilon) - 7*pi**4/(89579520*epsilon) + 3251/(1934917632*epsilon) + 19*f_3/(3732480*epsilon**2) - 1891/(201553920*epsilon**2) + 11*pi**4/(37324800*epsilon**2) - f_3/(77760*epsilon**3) + 1883/(134369280*epsilon**3) - 337/(11197440*epsilon**4) + 31/(933120*epsilon**5) - 1/(77760*epsilon**6)","15615":"49*f_3/(67184640*epsilon) - f_5/(414720*epsilon) - 882601/(58047528960*epsilon) + 247*pi**4/(1343692800*epsilon) - 59*f_3/(11197440*epsilon**2) - 7495/(967458816*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) + 1337/(403107840*epsilon**3) + 983/(33592320*epsilon**4) - 1/(34992*epsilon**5) + 1/(116640*epsilon**6)","15616":"409*f_3/(44789760*epsilon) + f_5/(414720*epsilon) - 451339/(29023764480*epsilon) + 29*pi**4/(447897600*epsilon) - 11*f_3/(1866240*epsilon**2) - 79223/(9674588160*epsilon**2) - 1493/(1612431360*epsilon**3) + 557/(14929920*epsilon**4) - 371/(11197440*epsilon**5) + 1/(103680*epsilon**6)","15617":"7*f_3/(2239488*epsilon) - 4907/(537477120*epsilon) + pi**4/(55987200*epsilon) - 11*f_3/(933120*epsilon**2) - pi**4/(18662400*epsilon**2) + 3407/(134369280*epsilon**2) + f_3/(103680*epsilon**3) - 4213/(134369280*epsilon**3) + 451/(11197440*epsilon**4) - 11/(311040*epsilon**5) + 1/(77760*epsilon**6)","15618":"-467*f_3/(22394880*epsilon) + f_5/(311040*epsilon) - 19*pi**4/(223948800*epsilon) + 39607/(1612431360*epsilon) + 31*f_3/(3732480*epsilon**2) - pi**4/(37324800*epsilon**2) - 1247/(1074954240*epsilon**2) - f_3/(311040*epsilon**3) + 119/(35831808*epsilon**3) - 269/(4976640*epsilon**4) + 17/(248832*epsilon**5) - 1/(34560*epsilon**6)","15619":"-11*f_3/(559872*epsilon) + f_5/(311040*epsilon) - 11*pi**4/(111974400*epsilon) + 44449/(1612431360*epsilon) + 5*f_3/(746496*epsilon**2) - pi**4/(37324800*epsilon**2) + 2929/(1074954240*epsilon**2) - f_3/(311040*epsilon**3) + 307/(179159040*epsilon**3) - 269/(4976640*epsilon**4) + 17/(248832*epsilon**5) - 1/(34560*epsilon**6)","15620":"89*f_3/(33592320*epsilon) + f_5/(248832*epsilon) - 43*pi**4/(671846400*epsilon) + 28997/(58047528960*epsilon) - 43*f_3/(5598720*epsilon**2) + 299/(2418647040*epsilon**2) + pi**4/(22394880*epsilon**2) + f_3/(186624*epsilon**3) - 823/(403107840*epsilon**3) + 187/(16796160*epsilon**4) - 83/(2799360*epsilon**5) + 1/(46656*epsilon**6)","15621":"607*f_3/(134369280*epsilon) - f_5/(1244160*epsilon) - 19*pi**4/(447897600*epsilon) + 577267/(29023764480*epsilon) - 19*f_3/(3732480*epsilon**2) + pi**4/(111974400*epsilon**2) + 12647/(2418647040*epsilon**2) + f_3/(933120*epsilon**3) - 22787/(806215680*epsilon**3) + 583/(13436928*epsilon**4) - 7/(207360*epsilon**5) + 1/(93312*epsilon**6)","15622":"-127*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 43*pi**4/(895795200*epsilon) + 409751/(116095057920*epsilon) + 11*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 12689/(1934917632*epsilon**2) + f_3/(622080*epsilon**3) - 6439/(806215680*epsilon**3) - 1861/(67184640*epsilon**4) + 67/(1399680*epsilon**5) - 1/(46656*epsilon**6)","15623":"1799*f_3/(134369280*epsilon) + f_5/(1244160*epsilon) - 105289/(14511882240*epsilon) + 7*pi**4/(1343692800*epsilon) - 73*f_3/(5598720*epsilon**2) + 14669/(9674588160*epsilon**2) + pi**4/(55987200*epsilon**2) + f_3/(466560*epsilon**3) - 8717/(806215680*epsilon**3) + 23/(524880*epsilon**4) - 247/(5598720*epsilon**5) + 7/(466560*epsilon**6)","15624":"-53593/(43535646720*epsilon) - 374617/(29023764480*epsilon**2) - 2111/(967458816*epsilon**3) + 15887/(403107840*epsilon**4) - 1301/(33592320*epsilon**5) + 7/(559872*epsilon**6)","15625":"191*f_3/(11197440*epsilon) - f_5/(41472*epsilon) - pi**4/(22394880*epsilon) + 89137/(9674588160*epsilon) - 17*f_3/(933120*epsilon**2) - 1039/(80621568*epsilon**2) + 7*pi**4/(18662400*epsilon**2) - f_3/(311040*epsilon**3) + 427/(26873856*epsilon**3) - 373/(11197440*epsilon**4) + 31/(933120*epsilon**5) - 1/(77760*epsilon**6)","15626":"f_3/(3732480*epsilon) + 22147/(14511882240*epsilon) - 5383/(1209323520*epsilon**2) - 22007/(1612431360*epsilon**3) + 2323/(44789760*epsilon**4) - 109/(2239488*epsilon**5) + 1/(62208*epsilon**6)","15627":"-683*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 83527/(29023764480*epsilon) + 11*pi**4/(447897600*epsilon) + f_3/(46656*epsilon**2) - 13337/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 14221/(403107840*epsilon**3) - 1489/(16796160*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","15628":"-7*f_3/(829440*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(149299200*epsilon) + 30811/(1612431360*epsilon) - 7*f_3/(276480*epsilon**2) + pi**4/(24883200*epsilon**2) + 7501/(537477120*epsilon**2) + f_3/(34560*epsilon**3) - 671/(44789760*epsilon**3) - 253/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15629":"11*f_3/(829440*epsilon) + 7*f_5/(207360*epsilon) - 80137/(3627970560*epsilon) + pi**4/(74649600*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 2507/(2418647040*epsilon**2) - f_3/(51840*epsilon**3) - 1421/(50388480*epsilon**3) + 211/(16796160*epsilon**4) + 61/(699840*epsilon**5) - 1/(14580*epsilon**6)","15630":"-41*f_3/(14929920*epsilon) - f_5/(138240*epsilon) - 13*pi**4/(149299200*epsilon) + 1463/(80621568*epsilon) + f_3/(124416*epsilon**2) + 1801/(1074954240*epsilon**2) - 317/(179159040*epsilon**3) - 253/(4976640*epsilon**4) + 17/(248832*epsilon**5) - 1/(34560*epsilon**6)","15631":"557*f_3/(53747712*epsilon) + 19*f_5/(1866240*epsilon) - 5782817/(348285173760*epsilon) + 7*pi**4/(447897600*epsilon) + 23*f_3/(2488320*epsilon**2) - 57911/(5804752896*epsilon**2) - pi**4/(111974400*epsilon**2) - 17*f_3/(1866240*epsilon**3) + 16987/(2418647040*epsilon**3) + 385/(40310784*epsilon**4) - 7/(622080*epsilon**5) + 1/(279936*epsilon**6)","15632":"197*f_3/(53747712*epsilon) + 7*f_5/(7464960*epsilon) - 19*pi**4/(895795200*epsilon) + 142331/(34828517376*epsilon) - 19*f_3/(7464960*epsilon**2) - 61393/(14511882240*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) - 1949/(1209323520*epsilon**3) + 1433/(100776960*epsilon**4) - 49/(2799360*epsilon**5) + 1/(139968*epsilon**6)","15633":"197*f_3/(53747712*epsilon) + 7*f_5/(7464960*epsilon) - 19*pi**4/(895795200*epsilon) + 142331/(34828517376*epsilon) - 19*f_3/(7464960*epsilon**2) - 61393/(14511882240*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) - 1949/(1209323520*epsilon**3) + 1433/(100776960*epsilon**4) - 49/(2799360*epsilon**5) + 1/(139968*epsilon**6)","15634":"7*f_3/(1244160*epsilon) - 256309/(17414258688*epsilon) - pi**4/(111974400*epsilon) - f_3/(933120*epsilon**2) + 447803/(29023764480*epsilon**2) - 14171/(604661760*epsilon**3) + 1295/(40310784*epsilon**4) - 5/(209952*epsilon**5) + 1/(139968*epsilon**6)","15635":"-371*f_3/(134369280*epsilon) - 7*f_5/(7464960*epsilon) - 320723/(87071293440*epsilon) + pi**4/(167961600*epsilon) + f_3/(1399680*epsilon**2) - pi**4/(223948800*epsilon**2) + 270467/(29023764480*epsilon**2) - f_3/(1866240*epsilon**3) - 13091/(604661760*epsilon**3) + 6367/(201553920*epsilon**4) - 5/(209952*epsilon**5) + 1/(139968*epsilon**6)","15636":"-49*f_3/(6718464*epsilon) + 31*f_5/(3732480*epsilon) - 204973/(21767823360*epsilon) + 17*pi**4/(335923200*epsilon) + 17*f_3/(2799360*epsilon**2) - pi**4/(55987200*epsilon**2) + 2681/(3627970560*epsilon**2) - f_3/(466560*epsilon**3) - 4819/(604661760*epsilon**3) + 223/(10077696*epsilon**4) - 1/(52488*epsilon**5) + 1/(174960*epsilon**6)","15637":"-f_3/(82944*epsilon) + pi**4/(37324800*epsilon) + 6859/(403107840*epsilon) + f_3/(311040*epsilon**2) + 427/(537477120*epsilon**2) - 359/(44789760*epsilon**3) - 229/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15638":"f_3**2/(186624*epsilon) + 181*f_3/(26873856*epsilon) + 7*f_5/(207360*epsilon) - 35971/(1074954240*epsilon) - 17*pi**6/(705438720*epsilon) + 127*pi**4/(1343692800*epsilon) + 127*f_3/(11197440*epsilon**2) - 7*f_5/(466560*epsilon**2) - pi**4/(4147200*epsilon**2) + 4871/(89579520*epsilon**2) - f_3/(34560*epsilon**3) + 161/(22394880*epsilon**3) + pi**4/(9331200*epsilon**3) + f_3/(77760*epsilon**4) - 13/(186624*epsilon**4) + 1/(31104*epsilon**5)","15639":"73*f_3/(201553920*epsilon) + f_5/(2488320*epsilon) - 143*pi**4/(4031078400*epsilon) + 42253/(21767823360*epsilon) + 11*f_3/(16796160*epsilon**2) - 92113/(29023764480*epsilon**2) + pi**4/(671846400*epsilon**2) + f_3/(5598720*epsilon**3) + 11231/(1209323520*epsilon**3) - 2381/(201553920*epsilon**4) + 11/(1679616*epsilon**5) - 1/(699840*epsilon**6)","15640":"-1373*f_3/(403107840*epsilon) - f_5/(3732480*epsilon) - 211543/(43535646720*epsilon) - 11*pi**4/(1343692800*epsilon) - 11*f_3/(11197440*epsilon**2) + pi**4/(335923200*epsilon**2) + 28693/(7255941120*epsilon**2) + f_3/(2799360*epsilon**3) + 7657/(967458816*epsilon**3) - 5779/(403107840*epsilon**4) + 55/(6718464*epsilon**5) - 1/(559872*epsilon**6)","15641":"1613*f_3/(134369280*epsilon) - 7*f_5/(3732480*epsilon) - pi**4/(149299200*epsilon) + 31115/(17414258688*epsilon) - f_3/(1244160*epsilon**2) - 7087/(2902376448*epsilon**2) - pi**4/(111974400*epsilon**2) - f_3/(933120*epsilon**3) - 50263/(4837294080*epsilon**3) + 2519/(80621568*epsilon**4) - 7/(248832*epsilon**5) + 5/(559872*epsilon**6)","15642":"101*f_3/(67184640*epsilon) - f_5/(248832*epsilon) + 16777/(29023764480*epsilon) + pi**4/(55987200*epsilon) - f_3/(622080*epsilon**2) - 23/(302330880*epsilon**2) + pi**4/(111974400*epsilon**2) + f_3/(933120*epsilon**3) + 103/(50388480*epsilon**3) + 1/(8398080*epsilon**4) - 1/(155520*epsilon**5) + 1/(233280*epsilon**6)","15643":"1177*f_3/(268738560*epsilon) - f_5/(1658880*epsilon) - 23*pi**4/(895795200*epsilon) - 1273/(116095057920*epsilon) - 17*f_3/(2488320*epsilon**2) - 8833/(19349176320*epsilon**2) + 17*pi**4/(447897600*epsilon**2) + 17*f_3/(3732480*epsilon**3) - 127/(806215680*epsilon**3) + 983/(134369280*epsilon**4) - 7/(311040*epsilon**5) + 7/(466560*epsilon**6)","15644":"-64201/(5804752896*epsilon) + 214637/(9674588160*epsilon**2) - 6661/(1612431360*epsilon**3) - 9247/(134369280*epsilon**4) + 233/(2239488*epsilon**5) - 43/(933120*epsilon**6)","15645":"-125*f_3/(17915904*epsilon) - 7*f_5/(2488320*epsilon) - 6703/(1289945088*epsilon) - 11*pi**4/(895795200*epsilon) - 13*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 5803/(537477120*epsilon**2) + f_3/(311040*epsilon**3) + 539/(53747712*epsilon**3) - 179/(3732480*epsilon**4) + 37/(622080*epsilon**5) - 1/(38880*epsilon**6)","15646":"-f_3/(829440*epsilon) + 7*f_5/(414720*epsilon) - 11*pi**4/(74649600*epsilon) + 72529/(9674588160*epsilon) + 11*f_3/(414720*epsilon**2) - 21313/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) - 493/(33592320*epsilon**3) + 23/(2239488*epsilon**4) + 13/(155520*epsilon**5) - 1/(15552*epsilon**6)","15647":"7*f_3/(1658880*epsilon) - 53*f_5/(7464960*epsilon) - 29*pi**4/(671846400*epsilon) + 136165/(34828517376*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(223948800*epsilon**2) + 20645/(5804752896*epsilon**2) + f_3/(1866240*epsilon**3) - 137/(13436928*epsilon**3) + 107/(4478976*epsilon**4) - 89/(4199040*epsilon**5) + 1/(139968*epsilon**6)","15648":"107*f_3/(26873856*epsilon) - f_5/(1244160*epsilon) - 19*pi**4/(447897600*epsilon) + 285541/(29023764480*epsilon) - 19*f_3/(3732480*epsilon**2) + pi**4/(111974400*epsilon**2) + 30809/(2418647040*epsilon**2) + f_3/(933120*epsilon**3) - 26027/(806215680*epsilon**3) + 2987/(67184640*epsilon**4) - 7/(207360*epsilon**5) + 1/(93312*epsilon**6)","15649":"-503*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 256399/(29023764480*epsilon) + 17*pi**4/(447897600*epsilon) + 43*f_3/(1866240*epsilon**2) - 13787/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 14149/(403107840*epsilon**3) - 37/(419904*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","15650":"f_3/(419904*epsilon) + f_5/(248832*epsilon) - 43*pi**4/(671846400*epsilon) + 46889/(58047528960*epsilon) - 43*f_3/(5598720*epsilon**2) + 1541/(2418647040*epsilon**2) + pi**4/(22394880*epsilon**2) + f_3/(186624*epsilon**3) - 499/(403107840*epsilon**3) + 169/(16796160*epsilon**4) - 83/(2799360*epsilon**5) + 1/(46656*epsilon**6)","15651":"-1583*f_3/(1612431360*epsilon) - 7*f_5/(44789760*epsilon) + 89539/(348285173760*epsilon) + 11*pi**4/(3224862720*epsilon) + 11*f_3/(26873856*epsilon**2) - pi**4/(1343692800*epsilon**2) + 1697/(4353564672*epsilon**2) - f_3/(11197440*epsilon**3) + 1001/(1451188224*epsilon**3) - 47/(18895680*epsilon**4) + 143/(50388480*epsilon**5) - 1/(839808*epsilon**6)","15652":"f_3/(276480*epsilon) + pi**4/(74649600*epsilon) + 559/(151165440*epsilon) + f_3/(622080*epsilon**2) + 343/(161243136*epsilon**2) + 961/(268738560*epsilon**3) - 1367/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15653":"79*f_3/(14929920*epsilon) - 53*f_5/(7464960*epsilon) - 29*pi**4/(671846400*epsilon) + 772733/(174142586880*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(223948800*epsilon**2) + 15313/(29023764480*epsilon**2) + f_3/(1866240*epsilon**3) - 527/(67184640*epsilon**3) + 173/(7464960*epsilon**4) - 89/(4199040*epsilon**5) + 1/(139968*epsilon**6)","15654":"269*f_3/(44789760*epsilon) + f_5/(414720*epsilon) + 18473/(4837294080*epsilon) + pi**4/(17915904*epsilon) + 5*f_3/(746496*epsilon**2) - pi**4/(37324800*epsilon**2) + 1051/(403107840*epsilon**2) - f_3/(311040*epsilon**3) + 545/(53747712*epsilon**3) - 1511/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15655":"f_3/(1244160*epsilon) + 12853/(9674588160*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) + 311/(806215680*epsilon**2) + 257/(53747712*epsilon**3) - 1367/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15656":"-17*f_3/(33592320*epsilon) + 7*f_5/(14929920*epsilon) - 626911/(348285173760*epsilon) + 11*f_3/(8957952*epsilon**2) - 1801/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) - f_3/(933120*epsilon**3) + 5117/(2418647040*epsilon**3) - 1777/(403107840*epsilon**4) + 77/(16796160*epsilon**5) - 1/(559872*epsilon**6)","15657":"-55*f_3/(53747712*epsilon) - 7*f_5/(14929920*epsilon) + pi**4/(298598400*epsilon) + 174941/(348285173760*epsilon) - 49*f_3/(14929920*epsilon**2) - pi**4/(447897600*epsilon**2) + 17687/(14511882240*epsilon**2) + 7*f_3/(1866240*epsilon**3) + 5717/(2418647040*epsilon**3) + 1247/(403107840*epsilon**4) - 7/(373248*epsilon**5) + 7/(559872*epsilon**6)","15658":"-f_3/(17915904*epsilon) - f_5/(552960*epsilon) - 7729/(12899450880*epsilon) + 19*pi**4/(895795200*epsilon) - 73*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 1/(419904*epsilon**2) + f_3/(207360*epsilon**3) + 223/(89579520*epsilon**3) + 17/(14929920*epsilon**4) - 1/(69120*epsilon**5) + 1/(103680*epsilon**6)","15659":"11*f_3/(5598720*epsilon) - 7*f_5/(1244160*epsilon) - pi**4/(111974400*epsilon) + 94963/(43535646720*epsilon) - f_3/(207360*epsilon**2) + 9593/(14511882240*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 1829/(604661760*epsilon**3) + 221/(100776960*epsilon**4) - 1/(58320*epsilon**5) + 1/(87480*epsilon**6)","15660":"-55*f_3/(53747712*epsilon) - 7*f_5/(14929920*epsilon) + pi**4/(298598400*epsilon) + 142541/(348285173760*epsilon) - 49*f_3/(14929920*epsilon**2) - pi**4/(447897600*epsilon**2) + 12827/(14511882240*epsilon**2) + 7*f_3/(1866240*epsilon**3) + 1273/(483729408*epsilon**3) + 1247/(403107840*epsilon**4) - 7/(373248*epsilon**5) + 7/(559872*epsilon**6)","15661":"79*f_3/(14929920*epsilon) - 53*f_5/(7464960*epsilon) - 29*pi**4/(671846400*epsilon) + 772733/(174142586880*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(223948800*epsilon**2) + 15313/(29023764480*epsilon**2) + f_3/(1866240*epsilon**3) - 527/(67184640*epsilon**3) + 173/(7464960*epsilon**4) - 89/(4199040*epsilon**5) + 1/(139968*epsilon**6)","15662":"-1799*f_3/(1612431360*epsilon) - 7*f_5/(44789760*epsilon) + 11*pi**4/(3224862720*epsilon) + 473767/(348285173760*epsilon) + 11*f_3/(26873856*epsilon**2) - pi**4/(1343692800*epsilon**2) + 721/(1360488960*epsilon**2) - f_3/(11197440*epsilon**3) + 2089/(7255941120*epsilon**3) - 349/(151165440*epsilon**4) + 143/(50388480*epsilon**5) - 1/(839808*epsilon**6)","15663":"-239*f_3/(268738560*epsilon) - 7*f_5/(14929920*epsilon) + 7981/(69657034752*epsilon) + pi**4/(298598400*epsilon) - 49*f_3/(14929920*epsilon**2) - pi**4/(447897600*epsilon**2) + 19379/(14511882240*epsilon**2) + 7*f_3/(1866240*epsilon**3) + 1057/(483729408*epsilon**3) + 1319/(403107840*epsilon**4) - 7/(373248*epsilon**5) + 7/(559872*epsilon**6)","15664":"-1727*f_3/(1612431360*epsilon) - 7*f_5/(44789760*epsilon) + 11*pi**4/(3224862720*epsilon) + 504379/(348285173760*epsilon) + 11*f_3/(26873856*epsilon**2) - pi**4/(1343692800*epsilon**2) + 1619/(10883911680*epsilon**2) - f_3/(11197440*epsilon**3) + 4429/(7255941120*epsilon**3) - 367/(151165440*epsilon**4) + 143/(50388480*epsilon**5) - 1/(839808*epsilon**6)","15665":"f_3/(2985984*epsilon) - 7*f_5/(2488320*epsilon) - 5993/(11609505792*epsilon) + pi**4/(49766400*epsilon) - 37*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 16891/(4837294080*epsilon**2) + f_3/(155520*epsilon**3) + 137/(100776960*epsilon**3) + 137/(67184640*epsilon**4) - 1/(62208*epsilon**5) + 1/(93312*epsilon**6)","15666":"f_3/(2985984*epsilon) - 7*f_5/(2488320*epsilon) - 31693/(58047528960*epsilon) + pi**4/(49766400*epsilon) - 37*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 15757/(4837294080*epsilon**2) + f_3/(155520*epsilon**3) + 301/(201553920*epsilon**3) + 137/(67184640*epsilon**4) - 1/(62208*epsilon**5) + 1/(93312*epsilon**6)","15667":"-29*f_3**2/(2160*epsilon) - 61*f_3/(360*epsilon) - pi**4*f_3/(5400*epsilon) + 31*f_5/(144*epsilon) - 7*f_7/(960*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","15668":"f_3**2/(3240*epsilon) + 433*f_3/(3732480*epsilon) + 121*f_5/(311040*epsilon) - 17*pi**6/(19595520*epsilon) + 7*pi**4/(37324800*epsilon) + 2327/(11197440*epsilon) - 193*f_3/(103680*epsilon**2) + 23*f_5/(12960*epsilon**2) - 49/(311040*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 67*f_3/(12960*epsilon**3) - pi**4/(64800*epsilon**3) - 7/(9720*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","15669":"149*f_3**2/(103680*epsilon) - 2329*f_3/(933120*epsilon) - 329*f_5/(311040*epsilon) - 1871/(44789760*epsilon) + pi**6/(1224720*epsilon) + 73*pi**4/(6220800*epsilon) + 331*f_3/(155520*epsilon**2) - 7*f_5/(51840*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 2273/(1866240*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 653/(311040*epsilon**3) + f_3/(1440*epsilon**4) - 19/(12960*epsilon**4) + 1/(2160*epsilon**5)","15670":"-5*f_3**2/(10368*epsilon) + 283*f_3/(311040*epsilon) + 71*f_5/(77760*epsilon) - 7*pi**6/(2799360*epsilon) - 7*pi**4/(3110400*epsilon) + 203/(233280*epsilon) - 61*f_3/(19440*epsilon**2) + 83*f_5/(25920*epsilon**2) + 19/(23328*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 47/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15671":"-29*f_3**2/(10368*epsilon) - 791*f_3/(155520*epsilon) + 3359*f_5/(311040*epsilon) - 19*pi**6/(19595520*epsilon) - pi**4/(129600*epsilon) + 71/(207360*epsilon) + 31*f_3/(15552*epsilon**2) - 97*f_5/(25920*epsilon**2) + 241/(233280*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 11/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15672":"23*f_3**2/(51840*epsilon) - 3037*f_3/(7464960*epsilon) + 41*f_5/(311040*epsilon) - 23*pi**6/(39191040*epsilon) + pi**4/(14929920*epsilon) + 4663/(17915904*epsilon) - f_3/(13824*epsilon**2) + 19*f_5/(51840*epsilon**2) - 31*pi**4/(6220800*epsilon**2) + 20783/(14929920*epsilon**2) - 43*f_3/(25920*epsilon**3) - 7/(82944*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 17/(6912*epsilon**4) + 11/(8640*epsilon**5)","15673":"-265*f_3/(248832*epsilon) + 71*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) - 17249/(53747712*epsilon) + f_3/(20736*epsilon**2) - 17237/(44789760*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1/(77760*epsilon**3) - 17/(19440*epsilon**4) + 1/(864*epsilon**5) - 1/(2160*epsilon**6)","15674":"f_3**2/(12960*epsilon) + 2717*f_3/(1244160*epsilon) + 139*f_5/(311040*epsilon) - 2281763/(806215680*epsilon) - 17*pi**4/(8294400*epsilon) + pi**6/(1959552*epsilon) - 227*f_3/(207360*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(172800*epsilon**2) + 652459/(268738560*epsilon**2) - f_3/(2160*epsilon**3) + 13987/(5598720*epsilon**3) - 2887/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","15675":"1933*f_3/(7464960*epsilon) - f_5/(46080*epsilon) - pi**4/(1555200*epsilon) + 269/(44789760*epsilon) - 17*f_3/(51840*epsilon**2) - 41383/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) + 13/(279936*epsilon**3) + 1453/(3732480*epsilon**4) - 23/(25920*epsilon**5) + 7/(12960*epsilon**6)","15676":"-f_3/(11520*epsilon) + 5*f_5/(41472*epsilon) - 301451/(403107840*epsilon) - 7*pi**4/(4976640*epsilon) + 37*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 20951/(67184640*epsilon**2) - 7*f_3/(17280*epsilon**3) + 15913/(11197440*epsilon**3) - 2579/(933120*epsilon**4) + 11/(5184*epsilon**5) - 1/(1296*epsilon**6)","15677":"31*f_3**2/(51840*epsilon) - 11809*f_3/(3732480*epsilon) + 49*f_5/(7776*epsilon) - 220631/(44789760*epsilon) - pi**6/(2449440*epsilon) + 619*pi**4/(37324800*epsilon) + 253*f_3/(51840*epsilon**2) - 19*f_5/(12960*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 53/(373248*epsilon**2) - 13*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 169/(51840*epsilon**3) + f_3/(1080*epsilon**4) - 17/(8640*epsilon**4) + 1/(2160*epsilon**5)","15678":"-5*f_3/(9216*epsilon) + f_5/(51840*epsilon) - 47*pi**4/(12441600*epsilon) + 49259/(40310784*epsilon) + 67*f_3/(103680*epsilon**2) - 179321/(268738560*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) - 44341/(44789760*epsilon**3) + 101/(3732480*epsilon**4) + 17/(6912*epsilon**5) - 43/(25920*epsilon**6)","15679":"f_3/(34560*epsilon) + 5*f_5/(41472*epsilon) - 276179/(403107840*epsilon) - 7*pi**4/(4976640*epsilon) + 37*f_3/(41472*epsilon**2) - 7*pi**4/(2073600*epsilon**2) + 17063/(67184640*epsilon**2) - 7*f_3/(17280*epsilon**3) + 15913/(11197440*epsilon**3) - 2579/(933120*epsilon**4) + 11/(5184*epsilon**5) - 1/(1296*epsilon**6)","15680":"-7*f_3/(15360*epsilon) + f_5/(51840*epsilon) - 47*pi**4/(12441600*epsilon) + 255043/(201553920*epsilon) + 67*f_3/(103680*epsilon**2) - 187097/(268738560*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) - 44341/(44789760*epsilon**3) + 101/(3732480*epsilon**4) + 17/(6912*epsilon**5) - 43/(25920*epsilon**6)","15681":"-2341*f_3/(22394880*epsilon) - 35*f_5/(248832*epsilon) - 113*pi**4/(223948800*epsilon) + 2451677/(3224862720*epsilon) + 37*f_3/(466560*epsilon**2) - 867473/(1612431360*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 5519/(16796160*epsilon**3) - 221/(1119744*epsilon**4) + 7/(93312*epsilon**5) - 1/(77760*epsilon**6)","15682":"19*f_3**2/(17280*epsilon) - 143*f_3/(373248*epsilon) - 337*f_5/(155520*epsilon) - 110363/(67184640*epsilon) + 529*pi**4/(55987200*epsilon) + 11*pi**6/(6531840*epsilon) + 277*f_3/(116640*epsilon**2) - 17*f_5/(25920*epsilon**2) - 11*pi**4/(583200*epsilon**2) + 41/(186624*epsilon**2) - 11*f_3/(4860*epsilon**3) + pi**4/(194400*epsilon**3) + 95/(46656*epsilon**3) + f_3/(1620*epsilon**4) - 5/(3888*epsilon**4) + 1/(3240*epsilon**5)","15683":"f_3**2/(2592*epsilon) - 6271*f_3/(7464960*epsilon) + 701*f_5/(311040*epsilon) - 225337/(179159040*epsilon) - pi**6/(1959552*epsilon) - 221*pi**4/(74649600*epsilon) + 61*f_3/(69120*epsilon**2) - f_5/(2592*epsilon**2) - 53*pi**4/(6220800*epsilon**2) + 2497/(14929920*epsilon**2) - 41*f_3/(17280*epsilon**3) + pi**4/(103680*epsilon**3) + 1409/(1244160*epsilon**3) + f_3/(864*epsilon**4) - 1/(640*epsilon**4) + 1/(1728*epsilon**5)","15684":"-1391*f_3/(1244160*epsilon) - 119*f_5/(103680*epsilon) + 151*pi**4/(37324800*epsilon) + 143653/(59719680*epsilon) + 289*f_3/(103680*epsilon**2) + f_5/(1728*epsilon**2) - 5351/(2985984*epsilon**2) - 37*pi**4/(3110400*epsilon**2) - 53*f_3/(17280*epsilon**3) + pi**4/(103680*epsilon**3) + 1879/(1244160*epsilon**3) + f_3/(864*epsilon**4) - 17/(8640*epsilon**4) + 7/(8640*epsilon**5)","15685":"-f_3**2/(51840*epsilon) - 251*f_3/(311040*epsilon) - 803*f_5/(622080*epsilon) + pi**4/(1244160*epsilon) + pi**6/(3919104*epsilon) + 330533/(179159040*epsilon) - 31*f_3/(20736*epsilon**2) + f_5/(5184*epsilon**2) - pi**4/(2073600*epsilon**2) + 20249/(89579520*epsilon**2) + 29*f_3/(17280*epsilon**3) - 20987/(14929920*epsilon**3) - 1187/(1244160*epsilon**4) + 199/(103680*epsilon**5) - 7/(8640*epsilon**6)","15686":"f_3**2/(23040*epsilon) - 12053*f_3/(7464960*epsilon) - 143*f_5/(207360*epsilon) + pi**4/(829440*epsilon) + pi**6/(6531840*epsilon) + 28673/(9953280*epsilon) + 4121*f_3/(1244160*epsilon**2) + 17*f_5/(34560*epsilon**2) - 84907/(14929920*epsilon**2) - 41*pi**4/(4147200*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(172800*epsilon**3) + 1003/(207360*epsilon**3) + f_3/(1440*epsilon**4) - 59/(25920*epsilon**4) + 7/(8640*epsilon**5)","15687":"19*f_3/(311040*epsilon) - 10357/(80621568*epsilon) + pi**4/(3110400*epsilon) - 5*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 1507/(4199040*epsilon**2) - f_3/(8640*epsilon**3) + 97/(3732480*epsilon**3) + 133/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(1620*epsilon**6)","15688":"-509*f_3/(311040*epsilon) + 263*f_5/(103680*epsilon) - 7*pi**4/(1382400*epsilon) - 19597/(44789760*epsilon) + 5*f_3/(20736*epsilon**2) - 14513/(29859840*epsilon**2) - f_3/(1728*epsilon**3) - 1117/(4976640*epsilon**3) - 19/(414720*epsilon**4) + 53/(34560*epsilon**5) - 1/(960*epsilon**6)","15689":"-13*f_3**2/(17280*epsilon) + 253*f_3/(38880*epsilon) + 43*f_5/(103680*epsilon) - 6421/(1866240*epsilon) - 23*pi**6/(6531840*epsilon) - pi**4/(172800*epsilon) - 457*f_3/(77760*epsilon**2) + 41*f_5/(8640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 787/(233280*epsilon**2) + 13*f_3/(6480*epsilon**3) - 17/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15690":"-503*f_3/(414720*epsilon) + 199*f_5/(207360*epsilon) - 13*pi**4/(2488320*epsilon) + 46327/(53747712*epsilon) + 43*f_3/(103680*epsilon**2) + pi**4/(2073600*epsilon**2) + 2707/(44789760*epsilon**2) + f_3/(17280*epsilon**3) - 101/(311040*epsilon**3) - 59/(77760*epsilon**4) + 1/(864*epsilon**5) - 1/(2160*epsilon**6)","15691":"469*f_3/(1244160*epsilon) + 391*f_5/(622080*epsilon) - 773069/(604661760*epsilon) + 7*pi**4/(12441600*epsilon) + f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 582769/(806215680*epsilon**2) + f_3/(17280*epsilon**3) - 14071/(13436928*epsilon**3) + 5407/(5598720*epsilon**4) - 71/(155520*epsilon**5) + 1/(9720*epsilon**6)","15692":"3*f_3/(5120*epsilon) + f_5/(207360*epsilon) - 31/(17280*epsilon) - 47*pi**4/(24883200*epsilon) - f_3/(1152*epsilon**2) + pi**4/(691200*epsilon**2) + 23245/(5971968*epsilon**2) + f_3/(2160*epsilon**3) - 3661/(1866240*epsilon**3) - 187/(124416*epsilon**4) + 11/(3240*epsilon**5) - 1/(540*epsilon**6)","15693":"1151*f_3/(1244160*epsilon) + 71*f_5/(103680*epsilon) - 164281/(134369280*epsilon) - pi**4/(691200*epsilon) + 101*f_3/(51840*epsilon**2) - 8501/(9953280*epsilon**2) + pi**4/(1036800*epsilon**2) - 19*f_3/(8640*epsilon**3) + 41869/(14929920*epsilon**3) - 713/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15694":"-f_3**2/(11520*epsilon) + 6977*f_3/(3732480*epsilon) + 11*f_5/(12960*epsilon) - 22751/(11197440*epsilon) - pi**6/(3265920*epsilon) + 139*pi**4/(18662400*epsilon) - 2993*f_3/(622080*epsilon**2) + f_5/(3456*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 5777/(1866240*epsilon**2) + 37*f_3/(6480*epsilon**3) - pi**4/(51840*epsilon**3) - 71/(38880*epsilon**3) - f_3/(432*epsilon**4) + 1/(1296*epsilon**4)","15695":"-f_3/(622080*epsilon) + f_5/(6912*epsilon) - 534391/(2418647040*epsilon) + 13*pi**4/(24883200*epsilon) + f_3/(3456*epsilon**2) + 141827/(1612431360*epsilon**2) - f_3/(3456*epsilon**3) - 32081/(67184640*epsilon**3) + 83/(139968*epsilon**4) - 139/(466560*epsilon**5) + 1/(15552*epsilon**6)","15696":"11*f_3**2/(34560*epsilon) - 679*f_3/(933120*epsilon) + 97*f_5/(103680*epsilon) - 64871/(44789760*epsilon) + pi**6/(3265920*epsilon) + 11*pi**4/(2073600*epsilon) + 319*f_3/(155520*epsilon**2) - f_5/(1920*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 113/(1866240*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 509/(311040*epsilon**3) + f_3/(1440*epsilon**4) - 19/(12960*epsilon**4) + 1/(2160*epsilon**5)","15697":"257*f_3/(622080*epsilon) - 97*f_5/(103680*epsilon) - pi**4/(207360*epsilon) + 28607/(44789760*epsilon) + 7*f_3/(25920*epsilon**2) - 3565/(5971968*epsilon**2) - f_3/(1728*epsilon**3) - 1261/(4976640*epsilon**3) - 19/(414720*epsilon**4) + 53/(34560*epsilon**5) - 1/(960*epsilon**6)","15698":"61*f_3**2/(51840*epsilon) - 1459*f_3/(466560*epsilon) + 239*f_5/(155520*epsilon) - pi**6/(3919104*epsilon) + 50041/(89579520*epsilon) + 23*pi**4/(3732480*epsilon) + 115*f_3/(41472*epsilon**2) - f_5/(5184*epsilon**2) - 34823/(14929920*epsilon**2) - 59*pi**4/(6220800*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(103680*epsilon**3) + 4181/(1244160*epsilon**3) + f_3/(864*epsilon**4) - 71/(34560*epsilon**4) + 1/(1728*epsilon**5)","15699":"-f_3**2/(51840*epsilon) - 121*f_3/(155520*epsilon) - 803*f_5/(622080*epsilon) + pi**4/(1244160*epsilon) + pi**6/(3919104*epsilon) + 314549/(179159040*epsilon) - 31*f_3/(20736*epsilon**2) + f_5/(5184*epsilon**2) - pi**4/(2073600*epsilon**2) + 17657/(89579520*epsilon**2) + 29*f_3/(17280*epsilon**3) - 20987/(14929920*epsilon**3) - 1187/(1244160*epsilon**4) + 199/(103680*epsilon**5) - 7/(8640*epsilon**6)","15700":"11*f_3/(31104*epsilon) + 37*f_5/(41472*epsilon) - 19847/(35831808*epsilon) - 29*pi**4/(6220800*epsilon) + f_3/(480*epsilon**2) - 141247/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 13*f_3/(5760*epsilon**3) + 44677/(14929920*epsilon**3) - 3203/(1244160*epsilon**4) + 199/(103680*epsilon**5) - 7/(8640*epsilon**6)","15701":"f_3**2/(12960*epsilon) - 8249*f_3/(22394880*epsilon) + 7*f_5/(77760*epsilon) + pi**6/(13063680*epsilon) + 20717/(161243136*epsilon) + 1009*pi**4/(671846400*epsilon) - 17*f_3/(155520*epsilon**2) - f_5/(9720*epsilon**2) - pi**4/(2332800*epsilon**2) + 95/(2239488*epsilon**2) + 13*f_3/(38880*epsilon**3) - 67/(103680*epsilon**3) + pi**4/(2332800*epsilon**3) - f_3/(4860*epsilon**4) + 49/(77760*epsilon**4) - 7/(38880*epsilon**5)","15702":"-187*f_3**2/(207360*epsilon) + 1111*f_3/(3732480*epsilon) - 569*f_5/(622080*epsilon) - 33829/(179159040*epsilon) + pi**6/(2449440*epsilon) + 209*pi**4/(24883200*epsilon) + 239*f_3/(622080*epsilon**2) + 113*f_5/(103680*epsilon**2) - 7535/(5971968*epsilon**2) - 49*pi**4/(6220800*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(345600*epsilon**3) + 1327/(829440*epsilon**3) + f_3/(2880*epsilon**4) - 173/(207360*epsilon**4) + 1/(3456*epsilon**5)","15703":"-f_3**2/(34560*epsilon) + 4813*f_3/(44789760*epsilon) + f_5/(17280*epsilon) + 227/(40310784*epsilon) + pi**4/(10497600*epsilon) + pi**6/(52254720*epsilon) - 841*f_3/(3732480*epsilon**2) - f_5/(15552*epsilon**2) - pi**4/(3732480*epsilon**2) + 23039/(89579520*epsilon**2) + 11*f_3/(31104*epsilon**3) - 121/(155520*epsilon**3) + pi**4/(3732480*epsilon**3) - 7*f_3/(31104*epsilon**4) + 97/(124416*epsilon**4) - 1/(3888*epsilon**5)","15704":"7*f_3**2/(11520*epsilon) - 10909*f_3/(7464960*epsilon) + 79*f_5/(69120*epsilon) - pi**6/(3265920*epsilon) - 79*pi**4/(74649600*epsilon) - 413/(29859840*epsilon) + 749*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(414720*epsilon**2) + 49/(110592*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 923/(1244160*epsilon**3) + f_3/(2160*epsilon**4) - 41/(34560*epsilon**4) + 1/(2880*epsilon**5)","15705":"-61*f_3**2/(51840*epsilon) - 49*f_3/(11520*epsilon) + 463*f_5/(38880*epsilon) - 3173/(933120*epsilon) - 7*pi**6/(2799360*epsilon) - 17*pi**4/(3110400*epsilon) - f_3/(19440*epsilon**2) - 67*f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 43/(14580*epsilon**2) + 13*f_3/(6480*epsilon**3) - 59/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15706":"817*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 19*pi**4/(74649600*epsilon) + 32345/(967458816*epsilon) - 41*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 15863/(80621568*epsilon**2) + f_3/(25920*epsilon**3) - 37273/(67184640*epsilon**3) + 577/(699840*epsilon**4) - 19/(31104*epsilon**5) + 1/(4860*epsilon**6)","15707":"-1805*f_3/(1492992*epsilon) - 23*f_5/(51840*epsilon) + 59*pi**4/(37324800*epsilon) + 6196139/(9674588160*epsilon) + 7*f_3/(9720*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 648601/(806215680*epsilon**2) + f_3/(51840*epsilon**3) - 13099/(11197440*epsilon**3) + 1633/(2799360*epsilon**4) - 77/(466560*epsilon**5) + 1/(38880*epsilon**6)","15708":"209*f_3**2/(77760*epsilon) - 1495*f_3/(46656*epsilon) - pi**4*f_3/(97200*epsilon) + 14569*f_5/(466560*epsilon) + 59*f_7/(51840*epsilon) + 11*pi**4/(2332800*epsilon) + 19*pi**6/(5878656*epsilon) + f_3**2/(810*epsilon**2) + 131*f_3/(4860*epsilon**2) - 37*f_5/(972*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15709":"f_3**2/(5760*epsilon) + 1157*f_3/(311040*epsilon) - 41*f_5/(51840*epsilon) - 3769/(1866240*epsilon) - 13*pi**6/(6531840*epsilon) - pi**4/(1036800*epsilon) - 107*f_3/(38880*epsilon**2) + 7*f_5/(2880*epsilon**2) + 91/(58320*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15710":"-f_3**2/(2430*epsilon) - pi**4*f_3/(777600*epsilon) + 3271*f_3/(116640*epsilon) - 4097*f_5/(93312*epsilon) - 29*f_7/(2592*epsilon) + 7*pi**4/(2332800*epsilon) + pi**6/(419904*epsilon) + 2183/(103680*epsilon) + f_3**2/(2592*epsilon**2) - 19*f_3/(972*epsilon**2) + 257*f_5/(7776*epsilon**2) - 1021/(77760*epsilon**2) - 5*pi**6/(979776*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 5*f_5/(1296*epsilon**3) + 5/(1728*epsilon**3) - 1/(2160*epsilon**4)","15711":"-6283*f_3/(1244160*epsilon) + 25*f_5/(41472*epsilon) - pi**4/(1382400*epsilon) + 939551/(201553920*epsilon) + 25*f_3/(6912*epsilon**2) - 370175/(53747712*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) + 48811/(11197440*epsilon**3) - 199/(116640*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","15712":"-f_3**2/(4320*epsilon) - 7217*f_3/(3732480*epsilon) + 251*f_5/(51840*epsilon) - 11*pi**6/(6531840*epsilon) - 16909/(11197440*epsilon) + 217*pi**4/(37324800*epsilon) - 115*f_3/(62208*epsilon**2) + f_5/(8640*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 277/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","15713":"-31*f_3**2/(38880*epsilon) - pi**4*f_3/(194400*epsilon) + 1253*f_3/(155520*epsilon) - 1403*f_5/(233280*epsilon) + 1037*f_7/(103680*epsilon) - 91157/(5598720*epsilon) - pi**4/(172800*epsilon) + 13*pi**6/(2939328*epsilon) + f_3**2/(1620*epsilon**2) - f_3/(270*epsilon**2) + 5*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(64800*epsilon**2) + 35/(7776*epsilon**2) + f_3/(540*epsilon**3) - f_5/(162*epsilon**3) + 31/(4860*epsilon**3) - 1/(405*epsilon**4)","15714":"13*f_3**2/(69120*epsilon) - 17*f_3/(58320*epsilon) - 7*f_5/(13824*epsilon) - pi**6/(4354560*epsilon) - 17*pi**4/(24883200*epsilon) + 27829/(35831808*epsilon) + 347*f_3/(622080*epsilon**2) + 7*f_5/(11520*epsilon**2) - pi**4/(248832*epsilon**2) - 6659/(29859840*epsilon**2) - 5*f_3/(10368*epsilon**3) + 137/(1244160*epsilon**3) + pi**4/(345600*epsilon**3) + f_3/(2880*epsilon**4) - 41/(23040*epsilon**4) + 1/(720*epsilon**5)","15715":"-19*f_3**2/(77760*epsilon) - pi**4*f_3/(1555200*epsilon) + 13*f_3/(4320*epsilon) - 2339*f_5/(466560*epsilon) + 359*f_7/(207360*epsilon) - 12919/(5598720*epsilon) - pi**4/(172800*epsilon) + 19*pi**6/(5878656*epsilon) + f_3**2/(5184*epsilon**2) - f_3/(480*epsilon**2) + 65*f_5/(15552*epsilon**2) - 5*pi**6/(1959552*epsilon**2) - 7/(12960*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 5*f_5/(2592*epsilon**3) + 493/(155520*epsilon**3) - 19/(12960*epsilon**4)","15716":"f_3**2/(17280*epsilon) - 7993*f_3/(7464960*epsilon) + f_5/(1080*epsilon) - 7493/(29859840*epsilon) + pi**6/(13063680*epsilon) + 173*pi**4/(74649600*epsilon) + 677*f_3/(622080*epsilon**2) - 11*f_5/(17280*epsilon**2) - pi**4/(414720*epsilon**2) + 71/(184320*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 1211/(1244160*epsilon**3) + f_3/(2160*epsilon**4) - 41/(34560*epsilon**4) + 1/(2880*epsilon**5)","15717":"-5707*f_3/(33592320*epsilon) - f_5/(311040*epsilon) - 254035/(241864704*epsilon) + pi**4/(22394880*epsilon) + 19*f_3/(233280*epsilon**2) - pi**4/(13996800*epsilon**2) + 692551/(806215680*epsilon**2) - f_3/(116640*epsilon**3) - 174529/(403107840*epsilon**3) + 1049/(6718464*epsilon**4) - 103/(2799360*epsilon**5) + 1/(233280*epsilon**6)","15718":"-2237*f_3/(3732480*epsilon) - 53*f_5/(207360*epsilon) - 37*pi**4/(12441600*epsilon) - 362899/(2418647040*epsilon) + 61*f_3/(51840*epsilon**2) + 7*pi**4/(6220800*epsilon**2) + 687271/(806215680*epsilon**2) - 23*f_3/(51840*epsilon**3) - 34201/(33592320*epsilon**3) + 163/(279936*epsilon**4) - 41/(233280*epsilon**5) + 1/(38880*epsilon**6)","15719":"13*f_3**2/(207360*epsilon) + 20033*f_3/(22394880*epsilon) + 7*f_5/(19440*epsilon) - 619411/(537477120*epsilon) - 529*pi**4/(111974400*epsilon) - pi**6/(13063680*epsilon) - 95*f_3/(186624*epsilon**2) - 7*f_5/(103680*epsilon**2) + pi**4/(583200*epsilon**2) + 117053/(89579520*epsilon**2) + f_3/(4860*epsilon**3) - 901/(746496*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 539/(622080*epsilon**4) - 1/(3240*epsilon**5)","15720":"-f_3**2/(1296*epsilon) + 149*f_3/(12960*epsilon) - 979*f_5/(51840*epsilon) + 161*f_7/(103680*epsilon) - pi**4/(48600*epsilon) - 139/(311040*epsilon) + pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 49*f_3/(4320*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 121/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(216*epsilon**3) + 1/(405*epsilon**3) - 1/(1080*epsilon**4)","15721":"41*f_3/(414720*epsilon) - 43727/(537477120*epsilon) - 11*f_3/(27648*epsilon**2) + 104873/(179159040*epsilon**2) + f_3/(2304*epsilon**3) - 51823/(44789760*epsilon**3) + 4511/(3732480*epsilon**4) - 61/(62208*epsilon**5) + 1/(2592*epsilon**6)","15722":"13*f_3**2/(2592*epsilon) - pi**4*f_3/(43200*epsilon) - 119*f_3/(103680*epsilon) - 151*f_5/(6480*epsilon) + 217*f_7/(103680*epsilon) + 7*pi**4/(622080*epsilon) + pi**6/(139968*epsilon) + 437/(41472*epsilon) - f_3**2/(1080*epsilon**2) + f_3/(4320*epsilon**2) + 47*f_5/(2592*epsilon**2) - 733/(77760*epsilon**2) - pi**6/(163296*epsilon**2) - f_5/(216*epsilon**3) + 31/(6480*epsilon**3) - 1/(1080*epsilon**4)","15723":"-f_3**2/(25920*epsilon) + 13373*f_3/(134369280*epsilon) + 121*f_5/(1866240*epsilon) - 1403*pi**4/(1343692800*epsilon) - pi**6/(26127360*epsilon) + 856781/(3224862720*epsilon) - 1151*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - 19*pi**4/(111974400*epsilon**2) + 1117/(2799360*epsilon**2) + 137*f_3/(311040*epsilon**3) - 1921/(2488320*epsilon**3) + pi**4/(9331200*epsilon**3) - 19*f_3/(77760*epsilon**4) + 1163/(1866240*epsilon**4) - 11/(51840*epsilon**5)","15724":"f_3/(6480*epsilon) + 11*f_5/(23040*epsilon) + pi**4/(388800*epsilon) + 6403/(13436928*epsilon) + 7*f_3/(207360*epsilon**2) - 1019/(2985984*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(8640*epsilon**3) - 5389/(3732480*epsilon**3) + 83/(207360*epsilon**4) + 29/(25920*epsilon**5) - 1/(1440*epsilon**6)","15725":"-67*f_3**2/(207360*epsilon) - 157*f_3/(1866240*epsilon) + 377*f_5/(311040*epsilon) - 49657/(59719680*epsilon) + 179*pi**4/(74649600*epsilon) + 13*pi**6/(39191040*epsilon) + 901*f_3/(1244160*epsilon**2) - 79*f_5/(103680*epsilon**2) - 83*pi**4/(12441600*epsilon**2) + 5063/(14929920*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 791/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 23/(17280*epsilon**4) + 1/(2160*epsilon**5)","15726":"-61*f_3**2/(38880*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 2753*f_3/(233280*epsilon) - 553*f_5/(46656*epsilon) + 11*f_7/(51840*epsilon) - 37*pi**4/(1166400*epsilon) + pi**6/(419904*epsilon) - f_3**2/(1296*epsilon**2) - 281*f_3/(19440*epsilon**2) + 35*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","15727":"-11*f_3**2/(10368*epsilon) + 3389*f_3/(466560*epsilon) + 11*f_5/(7776*epsilon) - 12173/(1399680*epsilon) - 11*pi**6/(9797760*epsilon) + 37*pi**4/(3732480*epsilon) - 11*f_3/(1215*epsilon**2) - f_5/(25920*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 5027/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 43/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","15728":"13*f_3**2/(7776*epsilon) + pi**4*f_3/(155520*epsilon) + 7411*f_3/(466560*epsilon) - 1597*f_5/(46656*epsilon) - 1139*f_7/(103680*epsilon) - 61*pi**4/(4665600*epsilon) + 13*pi**6/(2939328*epsilon) + 2183/(103680*epsilon) - 5*f_3**2/(2592*epsilon**2) - 77*f_3/(7776*epsilon**2) + 197*f_5/(7776*epsilon**2) - 1021/(77760*epsilon**2) - 5*pi**6/(979776*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 5*f_5/(1296*epsilon**3) + 5/(1728*epsilon**3) - 1/(2160*epsilon**4)","15729":"-17*f_3/(155520*epsilon) + 893/(22394880*epsilon) + 11*f_3/(20736*epsilon**2) - 2029/(14929920*epsilon**2) - f_3/(1728*epsilon**3) - 6317/(22394880*epsilon**3) + 2233/(1866240*epsilon**4) - 35/(31104*epsilon**5) + 1/(2592*epsilon**6)","15730":"137*f_3**2/(77760*epsilon) - 1961*f_3/(93312*epsilon) - pi**4*f_3/(388800*epsilon) + 5357*f_5/(233280*epsilon) - 13*f_7/(5184*epsilon) + 37*pi**4/(4665600*epsilon) + 13*pi**6/(5878656*epsilon) - 7*f_3**2/(6480*epsilon**2) + 187*f_3/(9720*epsilon**2) - 221*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15731":"-13*f_3**2/(12960*epsilon) + 7*f_3/(58320*epsilon) + 367*f_5/(62208*epsilon) - 3793/(699840*epsilon) - pi**6/(2799360*epsilon) + 173*pi**4/(18662400*epsilon) - 211*f_3/(38880*epsilon**2) - 19*f_5/(6480*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 3251/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 31/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","15732":"-67*f_3**2/(19440*epsilon) - pi**4*f_3/(38880*epsilon) + 3371*f_3/(466560*epsilon) + 47*f_5/(233280*epsilon) - 17*f_7/(8640*epsilon) - pi**6/(419904*epsilon) + 217*pi**4/(4665600*epsilon) + 19*f_3**2/(3240*epsilon**2) - 19*f_3/(4860*epsilon**2) - 43*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15733":"-4843*f_3/(44789760*epsilon) - 19*f_5/(311040*epsilon) - 7*pi**4/(55987200*epsilon) + 214051/(2149908480*epsilon) - 221*f_3/(3732480*epsilon**2) - 60133/(1612431360*epsilon**2) + pi**4/(18662400*epsilon**2) + 17*f_3/(311040*epsilon**3) + 59849/(403107840*epsilon**3) - 5941/(33592320*epsilon**4) + 53/(559872*epsilon**5) - 1/(46656*epsilon**6)","15734":"157*f_3**2/(38880*epsilon) + pi**4*f_3/(48600*epsilon) + 367*f_3/(58320*epsilon) - 1207*f_5/(93312*epsilon) - 37*f_7/(69120*epsilon) - pi**4/(58320*epsilon) + pi**6/(5878656*epsilon) - 17*f_3**2/(3240*epsilon**2) - 83*f_3/(9720*epsilon**2) + 17*f_5/(972*epsilon**2) - pi**6/(244944*epsilon**2) + pi**4/(38880*epsilon**2) + f_3/(324*epsilon**3) - f_5/(324*epsilon**3)","15735":"-199*f_3**2/(77760*epsilon) - 2159*f_3/(233280*epsilon) - pi**4*f_3/(97200*epsilon) + 7249*f_5/(466560*epsilon) - 197*f_7/(103680*epsilon) - 5*pi**6/(5878656*epsilon) + 71*pi**4/(2332800*epsilon) + f_3**2/(810*epsilon**2) + 14*f_3/(1215*epsilon**2) - 11*f_5/(486*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15736":"-f_3**2/(20736*epsilon) - 4463*f_3/(933120*epsilon) + 365*f_5/(31104*epsilon) - 19423/(2799360*epsilon) + pi**6/(39191040*epsilon) + 17*pi**4/(4665600*epsilon) - 481*f_3/(155520*epsilon**2) - 317*f_5/(51840*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 1987/(466560*epsilon**2) + 53*f_3/(25920*epsilon**3) - 77/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","15737":"-11*f_3**2/(15552*epsilon) - 8653*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 2551*f_5/(116640*epsilon) + 97*f_7/(103680*epsilon) + pi**6/(5878656*epsilon) + 127*pi**4/(4665600*epsilon) + 23*f_3**2/(6480*epsilon**2) + 329*f_3/(19440*epsilon**2) - 233*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15738":"-7*f_3**2/(51840*epsilon) + 731*f_3/(414720*epsilon) - 197*f_5/(62208*epsilon) - 7*pi**4/(1036800*epsilon) + pi**6/(3919104*epsilon) + 192569/(134369280*epsilon) - 241*f_3/(103680*epsilon**2) + f_5/(5184*epsilon**2) + pi**4/(259200*epsilon**2) + 3329/(3317760*epsilon**2) + 19*f_3/(8640*epsilon**3) - 37619/(14929920*epsilon**3) + 11/(82944*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15739":"5*f_3**2/(3888*epsilon) + pi**4*f_3/(38880*epsilon) + 1001*f_3/(58320*epsilon) - 1117*f_5/(46656*epsilon) + f_7/(103680*epsilon) - 23*pi**4/(583200*epsilon) + 5*pi**6/(1469664*epsilon) - f_3**2/(324*epsilon**2) - 181*f_3/(9720*epsilon**2) + 25*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","15740":"f_3**2/(1296*epsilon) - 7241*f_3/(3732480*epsilon) + 593*f_5/(622080*epsilon) - 13*pi**6/(39191040*epsilon) - 113*pi**4/(37324800*epsilon) + 23585/(35831808*epsilon) + 199*f_3/(77760*epsilon**2) + 13*f_5/(25920*epsilon**2) - 6013/(4976640*epsilon**2) - 41*pi**4/(6220800*epsilon**2) - 41*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 319/(248832*epsilon**3) + f_3/(4320*epsilon**4) - 133/(103680*epsilon**4) + 1/(2160*epsilon**5)","15741":"47*f_3**2/(51840*epsilon) - 559*f_3/(248832*epsilon) + 19*f_5/(62208*epsilon) - 83*pi**6/(39191040*epsilon) + pi**4/(311040*epsilon) + 863/(414720*epsilon) + 113*f_3/(124416*epsilon**2) + 19*f_5/(12960*epsilon**2) - 29*pi**4/(2073600*epsilon**2) + 529/(373248*epsilon**2) + 7*f_3/(2160*epsilon**3) - 47/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 7*f_3/(2160*epsilon**4) + 7/(6480*epsilon**4)","15742":"5*f_3**2/(124416*epsilon) + 18281*f_3/(22394880*epsilon) + 661*f_5/(933120*epsilon) - 67531/(29859840*epsilon) + 187*pi**4/(223948800*epsilon) + 5*pi**6/(47029248*epsilon) - 6157*f_3/(3732480*epsilon**2) - 113*f_5/(311040*epsilon**2) + 13*pi**4/(7464960*epsilon**2) + 119353/(44789760*epsilon**2) + f_3/(1296*epsilon**3) - 4603/(3732480*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 31/(103680*epsilon**4) - 1/(25920*epsilon**5)","15743":"-37*f_3**2/(207360*epsilon) + 437*f_3/(1866240*epsilon) - 37*f_5/(77760*epsilon) - 29977/(59719680*epsilon) - pi**6/(19595520*epsilon) + 179*pi**4/(74649600*epsilon) + 901*f_3/(1244160*epsilon**2) + 71*f_5/(103680*epsilon**2) - 14593/(14929920*epsilon**2) - 83*pi**4/(12441600*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 1151/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 23/(17280*epsilon**4) + 1/(2160*epsilon**5)","15744":"-f_3**2/(25920*epsilon) + 13373*f_3/(134369280*epsilon) + 121*f_5/(1866240*epsilon) - 1403*pi**4/(1343692800*epsilon) - pi**6/(26127360*epsilon) + 856781/(3224862720*epsilon) - 1151*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - 19*pi**4/(111974400*epsilon**2) + 1117/(2799360*epsilon**2) + 137*f_3/(311040*epsilon**3) - 1921/(2488320*epsilon**3) + pi**4/(9331200*epsilon**3) - 19*f_3/(77760*epsilon**4) + 1163/(1866240*epsilon**4) - 11/(51840*epsilon**5)","15745":"-91*f_3**2/(19440*epsilon) - pi**4*f_3/(97200*epsilon) + 6107*f_3/(466560*epsilon) - 1003*f_5/(233280*epsilon) - 121*f_7/(25920*epsilon) - 5*pi**6/(1469664*epsilon) + 217*pi**4/(4665600*epsilon) + 13*f_3**2/(3240*epsilon**2) - 19*f_3/(4860*epsilon**2) - 37*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15746":"31*f_3**2/(15552*epsilon) - 1781*f_3/(93312*epsilon) - pi**4*f_3/(388800*epsilon) + 5087*f_5/(233280*epsilon) - 421*f_7/(103680*epsilon) - 5*pi**6/(5878656*epsilon) + 127*pi**4/(4665600*epsilon) - 7*f_3**2/(6480*epsilon**2) + 329*f_3/(19440*epsilon**2) - 203*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15747":"-53*f_3/(31104*epsilon) - 11*f_5/(38880*epsilon) + 19*pi**4/(4665600*epsilon) + 1670843/(1209323520*epsilon) + 247*f_3/(311040*epsilon**2) - pi**4/(345600*epsilon**2) + 1817/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 53081/(67184640*epsilon**3) + 2833/(5598720*epsilon**4) - 5/(31104*epsilon**5) + 1/(38880*epsilon**6)","15748":"631*f_3/(1244160*epsilon) + 19*f_5/(5760*epsilon) - 5548469/(1612431360*epsilon) - 7*pi**4/(2073600*epsilon) + 7*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 67121/(26873856*epsilon**2) - f_3/(4320*epsilon**3) + 13069/(11197440*epsilon**3) - 1853/(933120*epsilon**4) + 7/(6480*epsilon**5) - 1/(3240*epsilon**6)","15749":"3667*f_3/(1244160*epsilon) - 7*f_5/(207360*epsilon) - 126089/(40310784*epsilon) + pi**4/(12441600*epsilon) - 55*f_3/(20736*epsilon**2) + 17*pi**4/(2073600*epsilon**2) + 278453/(268738560*epsilon**2) - f_3/(5760*epsilon**3) + 17707/(11197440*epsilon**3) - 29/(23328*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","15750":"-47*f_3**2/(51840*epsilon) - 197*f_3/(233280*epsilon) + 283*f_5/(124416*epsilon) - 12863/(59719680*epsilon) - pi**4/(466560*epsilon) + 17*pi**6/(39191040*epsilon) + 1423*f_3/(311040*epsilon**2) - 31*f_5/(12960*epsilon**2) - 18869/(7464960*epsilon**2) - 13*pi**4/(1244160*epsilon**2) - 13*f_3/(10368*epsilon**3) + pi**4/(518400*epsilon**3) + 65/(31104*epsilon**3) + f_3/(4320*epsilon**4) - 37/(51840*epsilon**4) + 1/(8640*epsilon**5)","15751":"-19*f_3**2/(9720*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 3427*f_3/(116640*epsilon) - 1573*f_5/(46656*epsilon) + 5*f_7/(2304*epsilon) - 59*pi**4/(2332800*epsilon) + pi**6/(734832*epsilon) - f_3**2/(1296*epsilon**2) - 527*f_3/(19440*epsilon**2) + 65*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","15752":"19*f_3**2/(34560*epsilon) - 2977*f_3/(1492992*epsilon) - 49*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) + 733*pi**4/(223948800*epsilon) + 1018013/(537477120*epsilon) + 1027*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 2341/(995328*epsilon**2) - 11*pi**4/(2332800*epsilon**2) - 11*f_3/(19440*epsilon**3) + pi**4/(777600*epsilon**3) + 8449/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 95/(62208*epsilon**4) + 7/(12960*epsilon**5)","15753":"3413*f_3/(3732480*epsilon) + 23*f_5/(207360*epsilon) - 23*pi**4/(37324800*epsilon) - 579169/(14511882240*epsilon) - 143*f_3/(311040*epsilon**2) - 1224367/(2418647040*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 5903/(11197440*epsilon**3) - 13/(52488*epsilon**4) + 23/(349920*epsilon**5) - 1/(116640*epsilon**6)","15754":"-5*f_3**2/(62208*epsilon) + 6871*f_3/(22394880*epsilon) - 121*f_5/(1866240*epsilon) - 163*pi**4/(74649600*epsilon) + pi**6/(58786560*epsilon) + 30911/(537477120*epsilon) - 271*f_3/(622080*epsilon**2) - f_5/(155520*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 227/(552960*epsilon**2) + 13*f_3/(51840*epsilon**3) - 3373/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 11/(17280*epsilon**4) - 1/(5184*epsilon**5)","15755":"-13*f_3**2/(51840*epsilon) - 30119*f_3/(3732480*epsilon) - 679*f_5/(155520*epsilon) + pi**6/(1399680*epsilon) + 1579*pi**4/(111974400*epsilon) + 1665409/(134369280*epsilon) + 3341*f_3/(466560*epsilon**2) + 17*f_5/(12960*epsilon**2) - 20917/(1866240*epsilon**2) - 71*pi**4/(4665600*epsilon**2) - 71*f_3/(38880*epsilon**3) + pi**4/(388800*epsilon**3) + 1927/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 77/(77760*epsilon**4) + 1/(6480*epsilon**5)","15756":"1399*f_3/(2239488*epsilon) + 23*f_5/(155520*epsilon) - pi**4/(874800*epsilon) + 6265367/(14511882240*epsilon) - 433*f_3/(1866240*epsilon**2) - 2197987/(2418647040*epsilon**2) + 7*pi**4/(9331200*epsilon**2) - f_3/(155520*epsilon**3) + 7543/(11197440*epsilon**3) - 113/(419904*epsilon**4) + 23/(349920*epsilon**5) - 1/(116640*epsilon**6)","15757":"7*f_3**2/(15552*epsilon) - 4141*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 503*f_5/(58320*epsilon) + f_7/(5184*epsilon) + pi**6/(839808*epsilon) + 67*pi**4/(4665600*epsilon) - 7*f_3**2/(6480*epsilon**2) + 299*f_3/(19440*epsilon**2) - 191*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15758":"-71*f_3**2/(38880*epsilon) - 7471*f_3/(466560*epsilon) - pi**4*f_3/(97200*epsilon) + 5327*f_5/(233280*epsilon) - 239*f_7/(103680*epsilon) - pi**6/(734832*epsilon) + 157*pi**4/(4665600*epsilon) + f_3**2/(810*epsilon**2) + 299*f_3/(19440*epsilon**2) - 103*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15759":"137*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 1159*f_3/(46656*epsilon) - 59*f_5/(1458*epsilon) + 11*f_7/(11520*epsilon) - 47*pi**4/(2332800*epsilon) + 1807/(466560*epsilon) + 13*pi**6/(2939328*epsilon) - 11*f_3**2/(6480*epsilon**2) - 61*f_3/(2430*epsilon**2) + 65*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) - 47/(19440*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","15760":"-37*f_3**2/(38880*epsilon) - pi**4*f_3/(194400*epsilon) + 1763*f_3/(233280*epsilon) - 433*f_5/(46656*epsilon) + 53*f_7/(11520*epsilon) - 2657/(466560*epsilon) - 47*pi**4/(2332800*epsilon) + 19*pi**6/(2939328*epsilon) + f_3**2/(1620*epsilon**2) - 59*f_3/(4860*epsilon**2) + 7*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + 17/(9720*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","15761":"-f_3**2/(38880*epsilon) - pi**4*f_3/(194400*epsilon) + 10853*f_3/(233280*epsilon) - 2485*f_5/(46656*epsilon) - 83*f_7/(103680*epsilon) - 17*pi**6/(2939328*epsilon) + 79*pi**4/(2332800*epsilon) + 2203/(466560*epsilon) + f_3**2/(1620*epsilon**2) - 433*f_3/(9720*epsilon**2) + 13*f_5/(243*epsilon**2) - pi**6/(122472*epsilon**2) - 7/(2430*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","15762":"79*f_3**2/(38880*epsilon) - 1177*f_3/(46656*epsilon) - pi**4*f_3/(388800*epsilon) + 12319*f_5/(466560*epsilon) - 47*f_7/(34560*epsilon) + 13*pi**4/(1166400*epsilon) + 5*pi**6/(2939328*epsilon) - 7*f_3**2/(6480*epsilon**2) + 449*f_3/(19440*epsilon**2) - 251*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","15763":"-103*f_3/(138240*epsilon) + 257*f_5/(103680*epsilon) - 121027/(134369280*epsilon) - 11*pi**4/(2488320*epsilon) + 299*f_3/(103680*epsilon**2) - 667/(663552*epsilon**2) - pi**4/(345600*epsilon**2) - 23*f_3/(8640*epsilon**3) + 39997/(14929920*epsilon**3) - 617/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","15764":"523*f_3/(7464960*epsilon) - 32947/(268738560*epsilon) + 37*pi**4/(223948800*epsilon) - 659*f_3/(2488320*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 48799/(89579520*epsilon**2) + 5*f_3/(10368*epsilon**3) - 8213/(7464960*epsilon**3) + pi**4/(1244160*epsilon**3) - f_3/(3456*epsilon**4) + 13/(13824*epsilon**4) - 1/(3456*epsilon**5)","15765":"41*f_3**2/(77760*epsilon) - 2189*f_3/(16796160*epsilon) + 43*f_5/(933120*epsilon) - 47/(25194240*epsilon) + pi**6/(58786560*epsilon) + 41*pi**4/(41990400*epsilon) + f_3/(1920*epsilon**2) + f_5/(38880*epsilon**2) - 701/(699840*epsilon**2) + 41*pi**4/(6998400*epsilon**2) - 71*f_3/(38880*epsilon**3) - 7*pi**4/(1166400*epsilon**3) + 1/(720*epsilon**3) + 13*f_3/(9720*epsilon**4) - 13/(29160*epsilon**4)","15766":"11*f_3**2/(11520*epsilon) - 881*f_3/(414720*epsilon) + f_5/(6912*epsilon) - 13*pi**6/(6531840*epsilon) + pi**4/(414720*epsilon) + 863/(414720*epsilon) + 101*f_3/(124416*epsilon**2) + f_5/(640*epsilon**2) - 29*pi**4/(2073600*epsilon**2) + 529/(373248*epsilon**2) + 7*f_3/(2160*epsilon**3) - 47/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 7*f_3/(2160*epsilon**4) + 7/(6480*epsilon**4)","15767":"61*f_3**2/(51840*epsilon) - 97*f_3/(10368*epsilon) - pi**4*f_3/(259200*epsilon) + 1781*f_5/(155520*epsilon) - 311*f_7/(51840*epsilon) + pi**4/(124416*epsilon) + pi**6/(435456*epsilon) - f_3**2/(1440*epsilon**2) + 101*f_3/(5760*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15768":"-11*f_3**2/(12960*epsilon) - 43*f_3/(12960*epsilon) + pi**4*f_3/(207360*epsilon) + 2591*f_5/(311040*epsilon) - 793*f_7/(207360*epsilon) - pi**6/(489888*epsilon) + pi**4/(57600*epsilon) + 11*f_3**2/(17280*epsilon**2) + 91*f_3/(8640*epsilon**2) - 311*f_5/(20736*epsilon**2) - pi**4/(86400*epsilon**2) + pi**6/(435456*epsilon**2) - f_3/(120*epsilon**3) + f_5/(96*epsilon**3)","15769":"-83*f_3**2/(25920*epsilon) + pi**4*f_3/(86400*epsilon) + 131*f_3/(38880*epsilon) - 11*f_5/(1728*epsilon) + f_7/(256*epsilon) - 7*pi**4/(259200*epsilon) + pi**6/(279936*epsilon) + f_3**2/(864*epsilon**2) - 401*f_3/(25920*epsilon**2) + 25*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","15770":"-f_3**2/(6912*epsilon) + 233*f_3/(829440*epsilon) + 97*f_5/(207360*epsilon) - 1775/(35831808*epsilon) - pi**4/(3110400*epsilon) + pi**6/(26127360*epsilon) + 359*f_3/(1244160*epsilon**2) - f_5/(2880*epsilon**2) - 9049/(14929920*epsilon**2) + pi**4/(165888*epsilon**2) - f_3/(432*epsilon**3) - pi**4/(172800*epsilon**3) + 7937/(2488320*epsilon**3) + 7*f_3/(4320*epsilon**4) - 67/(25920*epsilon**4) + 11/(17280*epsilon**5)","15771":"-83*f_3**2/(25920*epsilon) + pi**4*f_3/(86400*epsilon) + 131*f_3/(38880*epsilon) - 11*f_5/(1728*epsilon) + f_7/(256*epsilon) - 7*pi**4/(259200*epsilon) + pi**6/(279936*epsilon) + f_3**2/(864*epsilon**2) - 401*f_3/(25920*epsilon**2) + 25*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","15772":"7*f_3**2/(10368*epsilon) - 367*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) + 289*f_5/(38880*epsilon) - 83*f_7/(12960*epsilon) - pi**6/(3919104*epsilon) + pi**4/(41472*epsilon) - f_3**2/(1440*epsilon**2) + 709*f_3/(51840*epsilon**2) - 13*f_5/(648*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15773":"13*f_3**2/(20736*epsilon) - 2623*f_3/(1244160*epsilon) - f_5/(15552*epsilon) - 11*pi**6/(4898880*epsilon) + pi**4/(248832*epsilon) + 943/(414720*epsilon) + 53*f_3/(124416*epsilon**2) + 101*f_5/(51840*epsilon**2) - 29*pi**4/(2073600*epsilon**2) + 529/(373248*epsilon**2) + 7*f_3/(2160*epsilon**3) - 47/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 7*f_3/(2160*epsilon**4) + 7/(6480*epsilon**4)","15774":"-19*f_3/(82944*epsilon) - f_5/(62208*epsilon) - 57139/(161243136*epsilon) - 7*pi**4/(37324800*epsilon) + f_3/(7290*epsilon**2) + pi**4/(18662400*epsilon**2) + 489841/(1451188224*epsilon**2) - f_3/(38880*epsilon**3) - 75097/(403107840*epsilon**3) + 1321/(20155392*epsilon**4) - 13/(933120*epsilon**5) + 1/(699840*epsilon**6)","15775":"47*f_3**2/(103680*epsilon) - 53*f_3/(93312*epsilon) + 91*f_5/(311040*epsilon) - 405607/(403107840*epsilon) - 917*pi**4/(167961600*epsilon) - pi**6/(19595520*epsilon) + 541*f_3/(1399680*epsilon**2) - 7*f_5/(155520*epsilon**2) + 13*pi**4/(9331200*epsilon**2) + 205/(124416*epsilon**2) + 13*f_3/(77760*epsilon**3) - 2927/(2799360*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 13/(38880*epsilon**4) - 1/(19440*epsilon**5)","15776":"f_3**2/(2304*epsilon) - 1289*f_3/(933120*epsilon) + 199*f_5/(103680*epsilon) - 7211/(5598720*epsilon) - pi**6/(1088640*epsilon) - pi**4/(7464960*epsilon) - 283*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) + 1339/(1866240*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 7/(6480*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","15777":"f_3**2/(34560*epsilon) + 5377*f_3/(3732480*epsilon) + 19*f_5/(12960*epsilon) - 19717/(11197440*epsilon) - pi**6/(3265920*epsilon) + 101*pi**4/(18662400*epsilon) - 343*f_3/(69120*epsilon**2) - 17*f_5/(17280*epsilon**2) - pi**4/(1244160*epsilon**2) + 2369/(622080*epsilon**2) + 25*f_3/(5184*epsilon**3) - 71/(19440*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(270*epsilon**4) + 1/(810*epsilon**4)","15778":"-41*f_3**2/(155520*epsilon) + 3509*f_3/(8398080*epsilon) - 217*f_5/(1866240*epsilon) - 61*pi**4/(167961600*epsilon) - 37817/(1612431360*epsilon) - pi**6/(117573120*epsilon) - 559*f_3/(933120*epsilon**2) - f_5/(77760*epsilon**2) - 11*pi**4/(3499200*epsilon**2) + 13231/(13436928*epsilon**2) + 11*f_3/(8640*epsilon**3) - 4315/(2239488*epsilon**3) + 7*pi**4/(2332800*epsilon**3) - 13*f_3/(19440*epsilon**4) + 73/(62208*epsilon**4) - 19/(77760*epsilon**5)","15779":"f_3**2/(1920*epsilon) - 79*f_3/(829440*epsilon) + f_5/(6480*epsilon) - 23*pi**4/(6220800*epsilon) - pi**6/(2903040*epsilon) + 96893/(179159040*epsilon) + 503*f_3/(1244160*epsilon**2) + f_5/(4320*epsilon**2) - 2285/(2985984*epsilon**2) + pi**4/(165888*epsilon**2) - f_3/(432*epsilon**3) - pi**4/(172800*epsilon**3) + 7361/(2488320*epsilon**3) + 7*f_3/(4320*epsilon**4) - 67/(25920*epsilon**4) + 11/(17280*epsilon**5)","15780":"-73*f_3**2/(25920*epsilon) + pi**4*f_3/(86400*epsilon) + 881*f_3/(77760*epsilon) - 53*f_5/(3888*epsilon) + 241*f_7/(51840*epsilon) - pi**6/(653184*epsilon) - pi**4/(388800*epsilon) + f_3**2/(864*epsilon**2) - 553*f_3/(25920*epsilon**2) + 115*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","15781":"107*f_3/(311040*epsilon) - 877177/(322486272*epsilon) - 13*pi**4/(24883200*epsilon) - 41*f_3/(69120*epsilon**2) + 543677/(268738560*epsilon**2) + f_3/(1728*epsilon**3) + 66211/(44789760*epsilon**3) - 12989/(3732480*epsilon**4) + 299/(103680*epsilon**5) - 29/(25920*epsilon**6)","15782":"f_3**2/(648*epsilon) - 709*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) + 53*f_5/(4860*epsilon) - 311*f_7/(51840*epsilon) + pi**4/(103680*epsilon) + pi**6/(489888*epsilon) - f_3**2/(1440*epsilon**2) + 859*f_3/(51840*epsilon**2) - 119*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15783":"29*f_3**2/(25920*epsilon) - 187*f_3/(17280*epsilon) - pi**4*f_3/(259200*epsilon) + 1811*f_5/(155520*epsilon) - 461*f_7/(103680*epsilon) - pi**4/(155520*epsilon) + pi**6/(217728*epsilon) - f_3**2/(1440*epsilon**2) + 353*f_3/(17280*epsilon**2) - 139*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","15784":"-f_3**2/(2592*epsilon) + pi**4*f_3/(172800*epsilon) + 259*f_3/(38880*epsilon) - 25*f_5/(2592*epsilon) + 241*f_7/(103680*epsilon) - pi**6/(1959552*epsilon) - pi**4/(518400*epsilon) - 7*f_3**2/(8640*epsilon**2) - 641*f_3/(51840*epsilon**2) + 17*f_5/(1152*epsilon**2) - pi**6/(653184*epsilon**2) + pi**4/(103680*epsilon**2) + f_3/(144*epsilon**3) - f_5/(144*epsilon**3)","15785":"f_3**2/(69120*epsilon) - 41*f_3/(276480*epsilon) - 29*f_5/(103680*epsilon) - pi**6/(6531840*epsilon) - 13*pi**4/(12441600*epsilon) + 51029/(179159040*epsilon) + 899*f_3/(1244160*epsilon**2) + 13*f_5/(34560*epsilon**2) - 27409/(14929920*epsilon**2) + pi**4/(165888*epsilon**2) - f_3/(432*epsilon**3) - pi**4/(172800*epsilon**3) + 9377/(2488320*epsilon**3) + 7*f_3/(4320*epsilon**4) - 67/(25920*epsilon**4) + 11/(17280*epsilon**5)","15786":"5481823/(29023764480*epsilon) - 2395987/(9674588160*epsilon**2) + 45853/(201553920*epsilon**3) - 11801/(67184640*epsilon**4) + 17/(155520*epsilon**5) - 1/(29160*epsilon**6)","15787":"103*f_3/(8398080*epsilon) - f_5/(829440*epsilon) + 7*pi**4/(268738560*epsilon) + 390901/(29023764480*epsilon) - 19*f_3/(4478976*epsilon**2) - 50633/(4837294080*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + f_3/(233280*epsilon**3) - 1397/(80621568*epsilon**3) + 2921/(67184640*epsilon**4) - 11/(311040*epsilon**5) + 1/(93312*epsilon**6)","15788":"17*f_3**2/(103680*epsilon) + 23*f_3/(349920*epsilon) - 139*f_5/(207360*epsilon) + pi**6/(13063680*epsilon) + 13*pi**4/(13996800*epsilon) + 1333/(6718464*epsilon) + 233*f_3/(466560*epsilon**2) + f_5/(5760*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 67/(279936*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(5832*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15789":"-f_3**2/(17280*epsilon) - 1801*f_3/(5598720*epsilon) + f_5/(34560*epsilon) + 2309/(33592320*epsilon) + 79*pi**4/(55987200*epsilon) + pi**6/(4898880*epsilon) + 121*f_3/(233280*epsilon**2) - f_5/(8640*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 163/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 49/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15790":"-797*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) - 57977/(14511882240*epsilon) + 11*pi**4/(223948800*epsilon) + 11*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 86749/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 5561/(161243136*epsilon**3) - 6043/(67184640*epsilon**4) + 757/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15791":"-f_3/(62208*epsilon) - 5*f_5/(248832*epsilon) - 243617/(3224862720*epsilon) + pi**4/(1166400*epsilon) - 107*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 3407/(26873856*epsilon**2) + f_3/(8640*epsilon**3) + 389/(1866240*epsilon**3) - 439/(3732480*epsilon**4) - 47/(77760*epsilon**5) + 13/(25920*epsilon**6)","15792":"-7*f_3/(414720*epsilon) - 5447/(4837294080*epsilon) + pi**4/(9331200*epsilon) + f_3/(17280*epsilon**2) - pi**4/(3110400*epsilon**2) - 137/(80621568*epsilon**2) - f_3/(25920*epsilon**3) + 13/(2099520*epsilon**3) - 227/(2799360*epsilon**4) + 17/(77760*epsilon**5) - 1/(6480*epsilon**6)","15793":"-127*f_3/(4976640*epsilon) - 7*f_5/(3732480*epsilon) - 4628149/(87071293440*epsilon) + pi**4/(16796160*epsilon) + f_3/(139968*epsilon**2) - pi**4/(111974400*epsilon**2) + 1013777/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) - 51527/(1209323520*epsilon**3) + 3551/(201553920*epsilon**4) - 7/(1399680*epsilon**5) + 1/(1399680*epsilon**6)","15794":"-461*f_3/(5598720*epsilon) - 59*f_5/(311040*epsilon) + 7*pi**4/(27993600*epsilon) + 234619/(1612431360*epsilon) - 139*f_3/(1866240*epsilon**2) - 113/(26873856*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 7*f_3/(155520*epsilon**3) + 6547/(67184640*epsilon**3) + 89/(2799360*epsilon**4) - 157/(466560*epsilon**5) + 1/(4860*epsilon**6)","15795":"-67*f_3/(1244160*epsilon) + f_5/(38880*epsilon) + 1147/(201553920*epsilon) + pi**4/(7464960*epsilon) - 11*f_3/(124416*epsilon**2) + 1073/(107495424*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 1157/(89579520*epsilon**3) + 263/(2488320*epsilon**4) - 179/(622080*epsilon**5) + 1/(5760*epsilon**6)","15796":"-43*f_3**2/(233280*epsilon) - 4243*f_3/(5598720*epsilon) + pi**4*f_3/(1166400*epsilon) + 329*f_5/(174960*epsilon) + 323*f_7/(1244160*epsilon) - 43*pi**6/(35271936*epsilon) - 1403/(11197440*epsilon) + 73*pi**4/(55987200*epsilon) + f_3**2/(19440*epsilon**2) + 89*f_3/(233280*epsilon**2) - 43*f_5/(46656*epsilon**2) - pi**4/(1166400*epsilon**2) + pi**6/(2939328*epsilon**2) + 37/(93312*epsilon**2) - f_3/(9720*epsilon**3) + f_5/(3888*epsilon**3) - 17/(38880*epsilon**3) + 1/(6480*epsilon**4)","15797":"-47*f_3/(2985984*epsilon) + f_5/(92160*epsilon) - pi**4/(4665600*epsilon) + 245149/(9674588160*epsilon) + 103*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 5029/(1612431360*epsilon**2) - f_3/(34560*epsilon**3) - 119/(26873856*epsilon**3) - 599/(7464960*epsilon**4) + 119/(933120*epsilon**5) - 1/(17280*epsilon**6)","15798":"f_3**2/(1244160*epsilon) - 15263*f_3/(161243136*epsilon) - 497*f_5/(22394880*epsilon) + pi**6/(235146240*epsilon) + 299*pi**4/(895795200*epsilon) + 361471/(3224862720*epsilon) + 299*f_3/(7464960*epsilon**2) + 7*f_5/(1866240*epsilon**2) - 192133/(1612431360*epsilon**2) - 71*pi**4/(671846400*epsilon**2) - 71*f_3/(5598720*epsilon**3) + pi**4/(55987200*epsilon**3) + 463/(5598720*epsilon**3) + f_3/(466560*epsilon**4) - 581/(11197440*epsilon**4) + 1/(58320*epsilon**5)","15799":"-13*f_3**2/(311040*epsilon) + 3067*f_3/(11197440*epsilon) - 77*f_5/(186624*epsilon) - pi**4/(829440*epsilon) + pi**6/(23514624*epsilon) + 19259/(179159040*epsilon) - 67*f_3/(233280*epsilon**2) + 23*f_5/(155520*epsilon**2) - 13577/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - pi**4/(777600*epsilon**3) - 89/(3732480*epsilon**3) - f_3/(6480*epsilon**4) + 7/(17280*epsilon**4) - 1/(5184*epsilon**5)","15800":"797*f_3/(7464960*epsilon) - 29*f_5/(155520*epsilon) - 314087/(9674588160*epsilon) + 19*pi**4/(12441600*epsilon) - 7*f_3/(62208*epsilon**2) - 45697/(806215680*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 1721/(7464960*epsilon**3) + 1867/(5598720*epsilon**4) - 11/(58320*epsilon**5) + 1/(19440*epsilon**6)","15801":"71*f_3/(933120*epsilon) - 23*f_5/(1244160*epsilon) - 335821/(1612431360*epsilon) + 29*pi**4/(37324800*epsilon) + 101*f_3/(1244160*epsilon**2) - 7025/(53747712*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 1549/(4478976*epsilon**3) - 1/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15802":"-1109*f_3/(7464960*epsilon) + f_5/(311040*epsilon) + 11*pi**4/(24883200*epsilon) + 391259/(4837294080*epsilon) + 29*f_3/(311040*epsilon**2) - 10489/(80621568*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 2039/(22394880*epsilon**3) + 1237/(5598720*epsilon**4) - 151/(466560*epsilon**5) + 1/(7776*epsilon**6)","15803":"14003987/(130606940160*epsilon) - 1132723/(14511882240*epsilon**2) + 23857/(725594112*epsilon**3) - 137/(13436928*epsilon**4) + 11/(5038848*epsilon**5) - 1/(4199040*epsilon**6)","15804":"-1751*f_3/(16796160*epsilon) - 7*f_5/(1866240*epsilon) + 13*pi**4/(74649600*epsilon) + 7296607/(29023764480*epsilon) + 13*f_3/(622080*epsilon**2) - 104237/(1451188224*epsilon**2) - pi**4/(55987200*epsilon**2) - f_3/(466560*epsilon**3) - 30559/(201553920*epsilon**3) + 6229/(50388480*epsilon**4) - 7/(174960*epsilon**5) + 1/(174960*epsilon**6)","15805":"-149*f_3/(8398080*epsilon) - f_5/(414720*epsilon) + 67789/(3627970560*epsilon) + 47*pi**4/(223948800*epsilon) - f_3/(933120*epsilon**2) - pi**4/(111974400*epsilon**2) + 70331/(1612431360*epsilon**2) - f_3/(933120*epsilon**3) - 6383/(67184640*epsilon**3) + 2861/(33592320*epsilon**4) - 19/(466560*epsilon**5) + 1/(116640*epsilon**6)","15806":"f_3/(746496*epsilon) - 7*f_5/(414720*epsilon) - 11191/(1209323520*epsilon) + 17*pi**4/(74649600*epsilon) - 11*f_3/(155520*epsilon**2) + pi**4/(12441600*epsilon**2) + 13159/(1612431360*epsilon**2) + f_3/(103680*epsilon**3) + 413/(3359232*epsilon**3) - 169/(1119744*epsilon**4) + 1/(14580*epsilon**5) - 1/(77760*epsilon**6)","15807":"77*f_3/(11197440*epsilon) - 402931/(2902376448*epsilon) - pi**4/(111974400*epsilon) - f_3/(933120*epsilon**2) + 1033717/(9674588160*epsilon**2) + 9841/(403107840*epsilon**3) - 6283/(67184640*epsilon**4) + 79/(933120*epsilon**5) - 7/(233280*epsilon**6)","15808":"137*f_3/(7464960*epsilon) - 23*f_5/(414720*epsilon) - 11*pi**4/(37324800*epsilon) + 591263/(4837294080*epsilon) - 11*f_3/(311040*epsilon**2) - 104641/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 361/(2799360*epsilon**3) - 121/(699840*epsilon**4) + 5/(46656*epsilon**5) - 1/(38880*epsilon**6)","15809":"187*f_3/(559872*epsilon) - 7*f_5/(311040*epsilon) - 17*pi**4/(27993600*epsilon) + 58943/(7255941120*epsilon) - 17*f_3/(58320*epsilon**2) - 517399/(4837294080*epsilon**2) + pi**4/(1866240*epsilon**2) + f_3/(15552*epsilon**3) + 8407/(40310784*epsilon**3) - 1757/(8398080*epsilon**4) + 29/(279936*epsilon**5) - 1/(46656*epsilon**6)","15810":"-125*f_3/(746496*epsilon) + 307*f_5/(1244160*epsilon) - 44951/(806215680*epsilon) - pi**4/(2764800*epsilon) + 35*f_3/(124416*epsilon**2) - 51371/(537477120*epsilon**2) - pi**4/(1382400*epsilon**2) - f_3/(11520*epsilon**3) - 181/(3732480*epsilon**3) + 367/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","15811":"11*f_3/(1866240*epsilon) + 113593/(1612431360*epsilon) - f_3/(77760*epsilon**2) - 29911/(134369280*epsilon**2) + 737/(2239488*epsilon**3) - 47/(124416*epsilon**4) + 1/(3888*epsilon**5) - 1/(12960*epsilon**6)","15812":"437*f_3/(22394880*epsilon) - 53*f_5/(622080*epsilon) - 13*pi**4/(18662400*epsilon) + 96149/(1934917632*epsilon) - f_3/(207360*epsilon**2) - 2779/(302330880*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) + 269/(3359232*epsilon**3) - 553/(4199040*epsilon**4) + 7/(93312*epsilon**5) - 1/(58320*epsilon**6)","15813":"29*f_3/(311040*epsilon) - 17*f_5/(1244160*epsilon) - 85541/(806215680*epsilon) - 41*pi**4/(74649600*epsilon) + 7*f_3/(124416*epsilon**2) - pi**4/(12441600*epsilon**2) + 44029/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 637/(3732480*epsilon**3) + 439/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","15814":"-89*f_3**2/(311040*epsilon) + 1337*f_3/(5598720*epsilon) + 29*f_5/(186624*epsilon) - 21403/(134369280*epsilon) - pi**4/(2332800*epsilon) + 5*pi**6/(23514624*epsilon) - 361*f_3/(933120*epsilon**2) - 17*f_5/(155520*epsilon**2) - 203/(5598720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 7/(51840*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 7/(19440*epsilon**4) - 1/(6480*epsilon**5)","15815":"23*f_3/(622080*epsilon) - f_5/(7776*epsilon) - 7*pi**4/(37324800*epsilon) + 11569/(806215680*epsilon) - 37*f_3/(622080*epsilon**2) - 323/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 559/(3732480*epsilon**3) + 421/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","15816":"-571*f_3/(1866240*epsilon) - 23*f_5/(622080*epsilon) - pi**4/(4665600*epsilon) + 285439/(806215680*epsilon) + 7*f_3/(23040*epsilon**2) - 110339/(537477120*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 391/(3732480*epsilon**3) + 421/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","15817":"-7*f_3**2/(77760*epsilon) + 5341*f_3/(11197440*epsilon) + 433*f_5/(1866240*epsilon) - 68177/(134369280*epsilon) - 157*pi**4/(111974400*epsilon) - pi**6/(16796160*epsilon) - 119*f_3/(233280*epsilon**2) - f_5/(9720*epsilon**2) + 23*pi**4/(9331200*epsilon**2) + 6593/(11197440*epsilon**2) + 23*f_3/(77760*epsilon**3) - 1477/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 11/(62208*epsilon**4) - 1/(25920*epsilon**5)","15818":"127*f_3/(1866240*epsilon) + 7*f_5/(155520*epsilon) - pi**4/(1036800*epsilon) - 206249/(4837294080*epsilon) + 29*f_3/(311040*epsilon**2) + 7873/(80621568*epsilon**2) + pi**4/(777600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 3809/(22394880*epsilon**3) + 1061/(5598720*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","15819":"-f_3**2/(19440*epsilon) + 767*f_3/(5598720*epsilon) + 17*f_5/(933120*epsilon) - 16507/(33592320*epsilon) + 49*pi**4/(55987200*epsilon) + pi**6/(8398080*epsilon) + 61*f_3/(233280*epsilon**2) - 7*f_5/(38880*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 19/(139968*epsilon**2) - 17*f_3/(38880*epsilon**3) + 5/(46656*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15820":"779*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 29*pi**4/(268738560*epsilon) + 103207/(29023764480*epsilon) - 29*f_3/(2239488*epsilon**2) + 7661/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 517/(40310784*epsilon**3) + 3377/(67184640*epsilon**4) - 1/(17496*epsilon**5) + 1/(46656*epsilon**6)","15821":"43*f_3/(699840*epsilon) - f_5/(138240*epsilon) - 101101/(1209323520*epsilon) + 121*pi**4/(223948800*epsilon) - 49*f_3/(373248*epsilon**2) + pi**4/(7464960*epsilon**2) + 41311/(1612431360*epsilon**2) + f_3/(62208*epsilon**3) + 1217/(8398080*epsilon**3) - 881/(5598720*epsilon**4) + 1/(14580*epsilon**5) - 1/(77760*epsilon**6)","15822":"-1519*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 17*pi**4/(223948800*epsilon) + 65011/(1209323520*epsilon) + 37*f_3/(466560*epsilon**2) - pi**4/(9331200*epsilon**2) - 1879/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) - 2411/(134369280*epsilon**3) - 107/(622080*epsilon**4) + 43/(186624*epsilon**5) - 7/(77760*epsilon**6)","15823":"-1771*f_3/(22394880*epsilon) - 7*f_5/(1244160*epsilon) + pi**4/(5598720*epsilon) + 2738293/(29023764480*epsilon) + f_3/(46656*epsilon**2) - 729689/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 2861/(13436928*epsilon**3) - 1547/(6718464*epsilon**4) + 47/(349920*epsilon**5) - 1/(29160*epsilon**6)","15824":"2911*f_3/(134369280*epsilon) - f_5/(414720*epsilon) - 7751/(358318080*epsilon) - 7*pi**4/(1343692800*epsilon) - 223*f_3/(11197440*epsilon**2) + pi**4/(22394880*epsilon**2) + 32773/(1209323520*epsilon**2) + f_3/(186624*epsilon**3) - 2479/(67184640*epsilon**3) + 119/(2799360*epsilon**4) - 41/(1399680*epsilon**5) + 1/(116640*epsilon**6)","15825":"-17*f_3**2/(311040*epsilon) + 1973*f_3/(5598720*epsilon) - 53*f_5/(933120*epsilon) - 11387/(16796160*epsilon) + 67*pi**4/(55987200*epsilon) + 19*pi**6/(117573120*epsilon) + 13*f_3/(58320*epsilon**2) - 53*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 67/(349920*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 31/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15826":"-53*f_3**2/(311040*epsilon) + 2399*f_3/(5598720*epsilon) - 31*f_5/(116640*epsilon) - 12949/(33592320*epsilon) + 73*pi**4/(55987200*epsilon) + 19*pi**6/(117573120*epsilon) + 11*f_3/(46656*epsilon**2) - 23*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 11/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 37/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15827":"23*f_3**2/(311040*epsilon) - 1099*f_3/(5598720*epsilon) + 91*f_5/(466560*epsilon) - 287/(1679616*epsilon) - pi**6/(117573120*epsilon) + pi**4/(2239488*epsilon) + 19*f_3/(58320*epsilon**2) + 17*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 19/(349920*epsilon**2) - 17*f_3/(38880*epsilon**3) + 19/(233280*epsilon**3) + pi**4/(777600*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15828":"-527*f_3/(4478976*epsilon) + 23*f_5/(622080*epsilon) + 79*pi**4/(223948800*epsilon) + 21947/(201553920*epsilon) + 79*f_3/(1866240*epsilon**2) - 49459/(806215680*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 431/(7464960*epsilon**3) - 1487/(11197440*epsilon**4) + 19/(155520*epsilon**5) - 1/(25920*epsilon**6)","15829":"77*f_3/(11197440*epsilon) - pi**4/(111974400*epsilon) + 6422453/(29023764480*epsilon) - f_3/(933120*epsilon**2) - 811097/(2418647040*epsilon**2) + 83731/(403107840*epsilon**3) - 2957/(33592320*epsilon**4) + 5/(186624*epsilon**5) - 1/(233280*epsilon**6)","15830":"-571*f_3/(7464960*epsilon) - 49*f_5/(622080*epsilon) - 13*pi**4/(74649600*epsilon) + 536629/(4837294080*epsilon) + 19*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 259/(80621568*epsilon**2) - f_3/(51840*epsilon**3) - 2009/(22394880*epsilon**3) + 169/(1119744*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","15831":"91*f_3/(1866240*epsilon) - f_5/(311040*epsilon) - 156301/(2418647040*epsilon) + 7*pi**4/(9331200*epsilon) + 7*f_3/(77760*epsilon**2) - 46279/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 709/(3732480*epsilon**3) + 211/(2799360*epsilon**4) - 11/(46656*epsilon**5) + 1/(9720*epsilon**6)","15832":"-2159*f_3/(3732480*epsilon) + f_5/(23040*epsilon) + 7*pi**4/(4147200*epsilon) + 378157/(806215680*epsilon) + 85*f_3/(124416*epsilon**2) - 56527/(107495424*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 11*f_3/(51840*epsilon**3) + 641/(3732480*epsilon**3) + 277/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","15833":"f_3**2/(7776*epsilon) - 4511*f_3/(5598720*epsilon) - 103*f_5/(466560*epsilon) - 97*pi**4/(55987200*epsilon) - pi**6/(8398080*epsilon) + 135067/(100776960*epsilon) - 47*f_3/(466560*epsilon**2) + 29*f_5/(77760*epsilon**2) - 12217/(22394880*epsilon**2) + 17*pi**4/(4665600*epsilon**2) + 17*f_3/(38880*epsilon**3) - 1061/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 223/(466560*epsilon**4) - 1/(7776*epsilon**5)","15834":"-7*f_3**2/(62208*epsilon) - 1901*f_3/(2799360*epsilon) + 1259*f_5/(1866240*epsilon) - 2951/(16796160*epsilon) + 19*pi**6/(117573120*epsilon) + pi**4/(559872*epsilon) + 119*f_3/(466560*epsilon**2) - 23*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 37/(279936*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 23/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15835":"-421*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) - 13*pi**4/(55987200*epsilon) + 43571/(906992640*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(9331200*epsilon**2) + 28343/(604661760*epsilon**2) + f_3/(77760*epsilon**3) - 1183/(33592320*epsilon**3) - 661/(8398080*epsilon**4) + 7/(69984*epsilon**5) - 1/(29160*epsilon**6)","15836":"-797*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) - 57977/(14511882240*epsilon) + 11*pi**4/(223948800*epsilon) + 11*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 86749/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) - 5561/(161243136*epsilon**3) - 6043/(67184640*epsilon**4) + 757/(5598720*epsilon**5) - 5/(93312*epsilon**6)","15837":"-13*f_3**2/(414720*epsilon) + 869*f_3/(7464960*epsilon) + 119*f_5/(1244160*epsilon) - 19361/(119439360*epsilon) - 271*pi**4/(447897600*epsilon) + pi**6/(26127360*epsilon) - 13*f_3/(82944*epsilon**2) - 7*f_5/(69120*epsilon**2) + 13*pi**4/(12441600*epsilon**2) + 3719/(35831808*epsilon**2) + 13*f_3/(103680*epsilon**3) - 1477/(7464960*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 101/(248832*epsilon**4) - 1/(4320*epsilon**5)","15838":"425*f_3/(2239488*epsilon) + 7*f_5/(622080*epsilon) - 7559881/(29023764480*epsilon) - 89*pi**4/(223948800*epsilon) - 89*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 271273/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) + 5137/(22394880*epsilon**3) - 4051/(16796160*epsilon**4) + 17/(174960*epsilon**5) - 1/(58320*epsilon**6)","15839":"-323*f_3/(373248*epsilon) - 7*f_5/(11520*epsilon) + pi**4/(1036800*epsilon) + 7274263/(4837294080*epsilon) + 403*f_3/(311040*epsilon**2) - 526663/(403107840*epsilon**2) - pi**4/(777600*epsilon**2) - 23*f_3/(51840*epsilon**3) + 8863/(22394880*epsilon**3) + 413/(5598720*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","15840":"-23*f_3/(933120*epsilon) - 35027/(604661760*epsilon) + pi**4/(18662400*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 16303/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 1475/(13436928*epsilon**3) - 937/(2799360*epsilon**4) + 19/(51840*epsilon**5) - 1/(6480*epsilon**6)","15841":"-23*f_3/(933120*epsilon) - 35027/(604661760*epsilon) + pi**4/(18662400*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 16303/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 1475/(13436928*epsilon**3) - 937/(2799360*epsilon**4) + 19/(51840*epsilon**5) - 1/(6480*epsilon**6)","15842":"-5*f_3/(93312*epsilon) - 3092273/(43535646720*epsilon) + 19*pi**4/(111974400*epsilon) + 17*f_3/(622080*epsilon**2) - pi**4/(18662400*epsilon**2) + 329819/(3627970560*epsilon**2) - f_3/(155520*epsilon**3) - 56731/(604661760*epsilon**3) + 433/(6298560*epsilon**4) - 25/(839808*epsilon**5) + 1/(174960*epsilon**6)","15843":"-149*f_3/(8398080*epsilon) - f_5/(414720*epsilon) + 67789/(3627970560*epsilon) + 47*pi**4/(223948800*epsilon) - f_3/(933120*epsilon**2) - pi**4/(111974400*epsilon**2) + 70331/(1612431360*epsilon**2) - f_3/(933120*epsilon**3) - 6383/(67184640*epsilon**3) + 2861/(33592320*epsilon**4) - 19/(466560*epsilon**5) + 1/(116640*epsilon**6)","15844":"169*f_3/(2799360*epsilon) + 19*f_5/(124416*epsilon) - 6199/(56687040*epsilon) + pi**4/(55987200*epsilon) - 197*f_3/(1866240*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 919/(1209323520*epsilon**2) + f_3/(19440*epsilon**3) + 2641/(33592320*epsilon**3) - 1403/(16796160*epsilon**4) + 7/(174960*epsilon**5) - 1/(116640*epsilon**6)","15845":"11*f_3**2/(311040*epsilon) - 43*f_3/(699840*epsilon) - 49*f_5/(373248*epsilon) - 7*pi**4/(18662400*epsilon) + pi**6/(23514624*epsilon) + 54863/(268738560*epsilon) - 271*f_3/(1866240*epsilon**2) + 7*f_5/(77760*epsilon**2) - 1319/(11197440*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 1/(11520*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 7/(38880*epsilon**4) - 1/(12960*epsilon**5)","15846":"f_3**2/(5760*epsilon) - 6101*f_3/(67184640*epsilon) + 137*f_5/(466560*epsilon) - 220127/(806215680*epsilon) - 1001*pi**4/(671846400*epsilon) - pi**6/(13063680*epsilon) - 457*f_3/(2799360*epsilon**2) - 29*f_5/(155520*epsilon**2) + 13*pi**4/(6998400*epsilon**2) + 2177/(6718464*epsilon**2) + 13*f_3/(58320*epsilon**3) - 761/(2799360*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 29/(233280*epsilon**4) - 1/(38880*epsilon**5)","15847":"-31*f_3/(414720*epsilon) - 23*f_5/(622080*epsilon) - 12563/(537477120*epsilon) + 17*pi**4/(12441600*epsilon) - 7*f_3/(69120*epsilon**2) - pi**4/(2073600*epsilon**2) + 8707/(44789760*epsilon**2) + f_3/(4320*epsilon**3) + 379/(5598720*epsilon**3) - 101/(622080*epsilon**4) - 11/(25920*epsilon**5) + 1/(2592*epsilon**6)","15848":"911*f_3/(11197440*epsilon) + 11*f_5/(207360*epsilon) - 53*pi**4/(27993600*epsilon) - 105607/(4837294080*epsilon) - 289*f_3/(1866240*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 2719/(22394880*epsilon**2) + f_3/(19440*epsilon**3) - 2833/(33592320*epsilon**3) - 89/(1866240*epsilon**4) + 1/(12960*epsilon**5) - 1/(38880*epsilon**6)","15849":"-23*f_3/(11197440*epsilon) - 19*f_5/(124416*epsilon) - pi**4/(27993600*epsilon) + 270313/(2418647040*epsilon) + 169*f_3/(1866240*epsilon**2) - 30281/(403107840*epsilon**2) + 7*pi**4/(18662400*epsilon**2) - f_3/(19440*epsilon**3) + 1871/(33592320*epsilon**3) - 31/(207360*epsilon**4) + 11/(58320*epsilon**5) - 1/(12960*epsilon**6)","15850":"-1933*f_3/(44789760*epsilon) - 97*f_5/(1244160*epsilon) - 7*pi**4/(55987200*epsilon) + 1574795/(11609505792*epsilon) - 5*f_3/(373248*epsilon**2) - 50353/(4837294080*epsilon**2) + pi**4/(7464960*epsilon**2) + f_3/(62208*epsilon**3) + 53/(44789760*epsilon**3) - 931/(16796160*epsilon**4) + 31/(559872*epsilon**5) - 1/(58320*epsilon**6)","15851":"-361*f_3/(2985984*epsilon) + 13*f_5/(207360*epsilon) + 7*pi**4/(149299200*epsilon) + 66847/(1209323520*epsilon) + 11*f_3/(207360*epsilon**2) - 6031/(161243136*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(34560*epsilon**3) + 2177/(67184640*epsilon**3) - 97/(1244160*epsilon**4) + 11/(116640*epsilon**5) - 1/(25920*epsilon**6)","15852":"-5791*f_3/(67184640*epsilon) - 7*f_5/(1244160*epsilon) - 1509739/(43535646720*epsilon) + 23*pi**4/(671846400*epsilon) + 113*f_3/(2239488*epsilon**2) + pi**4/(37324800*epsilon**2) + 521567/(7255941120*epsilon**2) - f_3/(77760*epsilon**3) - 36047/(604661760*epsilon**3) + 3191/(100776960*epsilon**4) - 7/(699840*epsilon**5) + 1/(699840*epsilon**6)","15853":"3689*f_3/(11197440*epsilon) + 7*f_5/(207360*epsilon) - 599777/(1813985280*epsilon) - 11*pi**4/(111974400*epsilon) - 89*f_3/(373248*epsilon**2) - pi**4/(6220800*epsilon**2) + 42941/(241864704*epsilon**2) + f_3/(12960*epsilon**3) + 409/(33592320*epsilon**3) - 1187/(16796160*epsilon**4) + 7/(174960*epsilon**5) - 1/(116640*epsilon**6)","15854":"641*f_3/(3732480*epsilon) - 11*f_5/(62208*epsilon) - 43141/(806215680*epsilon) + pi**4/(37324800*epsilon) - 29*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 1369/(16796160*epsilon**2) + f_3/(25920*epsilon**3) + 67/(933120*epsilon**3) - 13/(155520*epsilon**4) - 7/(38880*epsilon**5) + 1/(6480*epsilon**6)","15855":"179*f_3/(4478976*epsilon) + 17*f_5/(311040*epsilon) - 83*pi**4/(111974400*epsilon) - 684529/(9674588160*epsilon) + 11*f_3/(746496*epsilon**2) + pi**4/(3732480*epsilon**2) + 62399/(1612431360*epsilon**2) - f_3/(62208*epsilon**3) + 317/(16796160*epsilon**3) - 37/(373248*epsilon**4) + 5/(46656*epsilon**5) - 1/(25920*epsilon**6)","15856":"-193*f_3/(4478976*epsilon) + 17*f_5/(311040*epsilon) - 53*pi**4/(111974400*epsilon) + 166943/(9674588160*epsilon) + 103*f_3/(3732480*epsilon**2) - 4109/(322486272*epsilon**2) + pi**4/(3732480*epsilon**2) - f_3/(62208*epsilon**3) + 533/(16796160*epsilon**3) - 37/(373248*epsilon**4) + 5/(46656*epsilon**5) - 1/(25920*epsilon**6)","15857":"f_3/(14580*epsilon) - 11*f_5/(138240*epsilon) - 17*pi**4/(18662400*epsilon) + 1996751/(29023764480*epsilon) - 19*f_3/(248832*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 67493/(1209323520*epsilon**2) + f_3/(51840*epsilon**3) - 353/(6718464*epsilon**3) - 2123/(33592320*epsilon**4) + 31/(349920*epsilon**5) - 7/(233280*epsilon**6)","15858":"-f_3**2/(5184*epsilon) + 3473*f_3/(5598720*epsilon) - 281*f_5/(311040*epsilon) - pi**6/(19595520*epsilon) + 43*pi**4/(55987200*epsilon) + 1337/(3359232*epsilon) + 17*f_3/(46656*epsilon**2) + f_5/(2160*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 181/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 31/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15859":"671*f_3/(33592320*epsilon) - 1644349/(87071293440*epsilon) - 11*pi**4/(167961600*epsilon) - 11*f_3/(1399680*epsilon**2) - 7697/(806215680*epsilon**2) - 2545/(120932352*epsilon**3) + 2899/(50388480*epsilon**4) - 13/(279936*epsilon**5) + 1/(69984*epsilon**6)","15860":"317*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) - 10319/(1074954240*epsilon) - pi**4/(37324800*epsilon) - 7*f_3/(311040*epsilon**2) + pi**4/(18662400*epsilon**2) + 2947/(120932352*epsilon**2) + f_3/(155520*epsilon**3) - 2653/(67184640*epsilon**3) + 61/(1399680*epsilon**4) - 41/(1399680*epsilon**5) + 1/(116640*epsilon**6)","15861":"19*f_3/(3359232*epsilon) - f_5/(124416*epsilon) - 1297/(644972544*epsilon) + pi**4/(10497600*epsilon) - 11*f_3/(1399680*epsilon**2) + pi**4/(55987200*epsilon**2) + 4277/(604661760*epsilon**2) + f_3/(466560*epsilon**3) - 1669/(67184640*epsilon**3) + 11/(279936*epsilon**4) - 41/(1399680*epsilon**5) + 1/(116640*epsilon**6)","15862":"427*f_3/(1866240*epsilon) - f_5/(23040*epsilon) - 1007357/(3224862720*epsilon) + 107*pi**4/(74649600*epsilon) - 11*f_3/(124416*epsilon**2) - pi**4/(6220800*epsilon**2) + 7721/(268738560*epsilon**2) - f_3/(51840*epsilon**3) + 239/(1492992*epsilon**3) + 277/(1866240*epsilon**4) - 13/(38880*epsilon**5) + 1/(6480*epsilon**6)","15863":"547*f_3/(3732480*epsilon) - 11*f_5/(51840*epsilon) + 2063/(161243136*epsilon) + 73*pi**4/(74649600*epsilon) - f_3/(77760*epsilon**2) - 65741/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 13379/(89579520*epsilon**3) + 341/(1492992*epsilon**4) - 47/(124416*epsilon**5) + 1/(5760*epsilon**6)","15864":"2297*f_3/(7464960*epsilon) - 361*f_5/(1244160*epsilon) - 142447/(1612431360*epsilon) + 7*pi**4/(18662400*epsilon) + 7*f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 15527/(107495424*epsilon**2) - f_3/(103680*epsilon**3) - 23/(276480*epsilon**3) + 7/(46656*epsilon**4) - 19/(155520*epsilon**5) + 1/(25920*epsilon**6)","15865":"67*f_3/(1866240*epsilon) - 59*f_5/(248832*epsilon) - pi**4/(4147200*epsilon) + 42679/(322486272*epsilon) + 73*f_3/(1244160*epsilon**2) - 10121/(53747712*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 1189/(4478976*epsilon**3) + 143/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15866":"-5*f_3**2/(31104*epsilon) - 2227*f_3/(5598720*epsilon) - 383*f_5/(933120*epsilon) + pi**6/(29393280*epsilon) + 91*pi**4/(55987200*epsilon) + 15823/(16796160*epsilon) + 127*f_3/(233280*epsilon**2) + 41*f_5/(77760*epsilon**2) - 439/(699840*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 11/(46656*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","15867":"-257*f_3/(7464960*epsilon) - 83*f_5/(1244160*epsilon) + 7*pi**4/(18662400*epsilon) + 322991/(7255941120*epsilon) + 7*f_3/(155520*epsilon**2) - pi**4/(4147200*epsilon**2) + 3881/(179159040*epsilon**2) - f_3/(34560*epsilon**3) + 7801/(201553920*epsilon**3) - 3631/(33592320*epsilon**4) + 71/(466560*epsilon**5) - 1/(11664*epsilon**6)","15868":"-257*f_3/(7464960*epsilon) - 83*f_5/(1244160*epsilon) + 7*pi**4/(18662400*epsilon) + 322991/(7255941120*epsilon) + 7*f_3/(155520*epsilon**2) - pi**4/(4147200*epsilon**2) + 3881/(179159040*epsilon**2) - f_3/(34560*epsilon**3) + 7801/(201553920*epsilon**3) - 3631/(33592320*epsilon**4) + 71/(466560*epsilon**5) - 1/(11664*epsilon**6)","15869":"-149*f_3/(8957952*epsilon) + 35*f_5/(497664*epsilon) - 53437/(537477120*epsilon) + 31*pi**4/(111974400*epsilon) + 31*f_3/(933120*epsilon**2) - 62903/(3224862720*epsilon**2) - pi**4/(14929920*epsilon**2) - f_3/(124416*epsilon**3) + 517/(8957952*epsilon**3) - 17/(155520*epsilon**4) + 91/(933120*epsilon**5) - 1/(31104*epsilon**6)","15870":"-f_3/(34560*epsilon) + 59*f_5/(414720*epsilon) - 501329/(3224862720*epsilon) + 11*pi**4/(14929920*epsilon) - 19*f_3/(155520*epsilon**2) - pi**4/(12441600*epsilon**2) + 106681/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 1783/(22394880*epsilon**3) + 1799/(3732480*epsilon**4) - 11/(19440*epsilon**5) + 1/(4320*epsilon**6)","15871":"667*f_3/(7464960*epsilon) + f_5/(10368*epsilon) - 691969/(3224862720*epsilon) + pi**4/(24883200*epsilon) + 113*f_3/(622080*epsilon**2) + 64643/(537477120*epsilon**2) - f_3/(5184*epsilon**3) - 6667/(29859840*epsilon**3) + 4307/(7464960*epsilon**4) - 55/(124416*epsilon**5) + 7/(51840*epsilon**6)","15872":"103*f_3/(8398080*epsilon) - f_5/(829440*epsilon) + 7*pi**4/(268738560*epsilon) + 390901/(29023764480*epsilon) - 19*f_3/(4478976*epsilon**2) - 50633/(4837294080*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + f_3/(233280*epsilon**3) - 1397/(80621568*epsilon**3) + 2921/(67184640*epsilon**4) - 11/(311040*epsilon**5) + 1/(93312*epsilon**6)","15873":"457*f_3/(22394880*epsilon) + f_5/(622080*epsilon) + 29*pi**4/(671846400*epsilon) + 17489/(201553920*epsilon) + 29*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 5119/(134369280*epsilon**2) - f_3/(466560*epsilon**3) - 98897/(806215680*epsilon**3) + 7331/(67184640*epsilon**4) - 287/(5598720*epsilon**5) + 1/(93312*epsilon**6)","15874":"457*f_3/(22394880*epsilon) + f_5/(622080*epsilon) + 29*pi**4/(671846400*epsilon) + 17489/(201553920*epsilon) + 29*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 5119/(134369280*epsilon**2) - f_3/(466560*epsilon**3) - 98897/(806215680*epsilon**3) + 7331/(67184640*epsilon**4) - 287/(5598720*epsilon**5) + 1/(93312*epsilon**6)","15875":"779*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 29*pi**4/(268738560*epsilon) + 103207/(29023764480*epsilon) - 29*f_3/(2239488*epsilon**2) + 7661/(9674588160*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 517/(40310784*epsilon**3) + 3377/(67184640*epsilon**4) - 1/(17496*epsilon**5) + 1/(46656*epsilon**6)","15876":"-13*f_3**2/(311040*epsilon) + 311*f_3/(746496*epsilon) - 547*f_5/(933120*epsilon) - 23*pi**4/(13996800*epsilon) + pi**6/(23514624*epsilon) + 142861/(537477120*epsilon) - 887*f_3/(1244160*epsilon**2) + f_5/(31104*epsilon**2) + 67*pi**4/(37324800*epsilon**2) + 65191/(89579520*epsilon**2) + 121*f_3/(155520*epsilon**3) - 7973/(7464960*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 281/(622080*epsilon**4) - 1/(10368*epsilon**5)","15877":"137*f_3/(1866240*epsilon) + 7*f_5/(138240*epsilon) - 129721/(1612431360*epsilon) - 43*pi**4/(74649600*epsilon) + f_3/(138240*epsilon**2) - 2129/(53747712*epsilon**2) + pi**4/(2488320*epsilon**2) - f_3/(10368*epsilon**3) + 4361/(22394880*epsilon**3) + 287/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15878":"113*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) - 7*pi**4/(13996800*epsilon) + 19831/(1813985280*epsilon) - 5*f_3/(93312*epsilon**2) + pi**4/(9331200*epsilon**2) + 49727/(604661760*epsilon**2) + f_3/(77760*epsilon**3) - 323/(6718464*epsilon**3) - 661/(8398080*epsilon**4) + 7/(69984*epsilon**5) - 1/(29160*epsilon**6)","15879":"-427*f_3/(22394880*epsilon) + 83*f_5/(1244160*epsilon) - 4193627/(29023764480*epsilon) + 37*pi**4/(55987200*epsilon) + 131*f_3/(3732480*epsilon**2) - 11*pi**4/(37324800*epsilon**2) + 171473/(2418647040*epsilon**2) + f_3/(77760*epsilon**3) - 9893/(201553920*epsilon**3) - 4549/(33592320*epsilon**4) + 329/(1399680*epsilon**5) - 5/(46656*epsilon**6)","15880":"-259*f_3/(2488320*epsilon) - 23*f_5/(414720*epsilon) - pi**4/(7464960*epsilon) + 1609813/(14511882240*epsilon) - f_3/(62208*epsilon**2) - 53297/(967458816*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 7519/(40310784*epsilon**3) - 3313/(16796160*epsilon**4) + 133/(1399680*epsilon**5) - 1/(46656*epsilon**6)","15881":"2891*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - pi**4/(13436928*epsilon) + 1679063/(87071293440*epsilon) - 5*f_3/(559872*epsilon**2) + pi**4/(111974400*epsilon**2) + 254621/(14511882240*epsilon**2) + f_3/(933120*epsilon**3) - 37223/(302330880*epsilon**3) + 14179/(100776960*epsilon**4) - 29/(419904*epsilon**5) + 1/(69984*epsilon**6)","15882":"19*f_3/(4976640*epsilon) - 7*f_5/(414720*epsilon) - 29*pi**4/(149299200*epsilon) + 199891/(9674588160*epsilon) + 23*f_3/(1244160*epsilon**2) - 1481/(100776960*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(51840*epsilon**3) + 103/(26873856*epsilon**3) - 53/(2239488*epsilon**4) + 31/(933120*epsilon**5) - 1/(77760*epsilon**6)","15883":"89*f_3/(33592320*epsilon) + f_5/(248832*epsilon) - 43*pi**4/(671846400*epsilon) - 27883/(58047528960*epsilon) - 43*f_3/(5598720*epsilon**2) - 581/(483729408*epsilon**2) + pi**4/(22394880*epsilon**2) + f_3/(186624*epsilon**3) - 107/(80621568*epsilon**3) + 187/(16796160*epsilon**4) - 83/(2799360*epsilon**5) + 1/(46656*epsilon**6)","15884":"-109*f_3/(5598720*epsilon) + f_5/(41472*epsilon) - 1069/(241864704*epsilon) + pi**4/(223948800*epsilon) + 73*f_3/(1866240*epsilon**2) - 7*pi**4/(18662400*epsilon**2) + 527/(100776960*epsilon**2) - 7*f_3/(155520*epsilon**3) + 59/(16796160*epsilon**3) + 11/(1399680*epsilon**4) + 73/(466560*epsilon**5) - 7/(38880*epsilon**6)","15885":"-11*f_3/(1492992*epsilon) + 371/(644972544*epsilon) + 11*f_3/(497664*epsilon**2) + 1081/(358318080*epsilon**2) - f_3/(41472*epsilon**3) + 4523/(134369280*epsilon**3) - 1567/(11197440*epsilon**4) + 37/(186624*epsilon**5) - 1/(10368*epsilon**6)","15886":"-f_3/(622080*epsilon) + 16367/(604661760*epsilon) - 98603/(806215680*epsilon**2) + 16487/(53747712*epsilon**3) - 9229/(22394880*epsilon**4) + 113/(373248*epsilon**5) - 1/(10368*epsilon**6)","15887":"-11*f_3/(1492992*epsilon) + 371/(644972544*epsilon) + 11*f_3/(497664*epsilon**2) + 1081/(358318080*epsilon**2) - f_3/(41472*epsilon**3) + 4523/(134369280*epsilon**3) - 1567/(11197440*epsilon**4) + 37/(186624*epsilon**5) - 1/(10368*epsilon**6)","15888":"-539*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 78199/(29023764480*epsilon) + pi**4/(89579520*epsilon) + 37*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 8893/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) + 12853/(403107840*epsilon**3) - 37/(419904*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","15889":"1991*f_3/(44789760*epsilon) - f_5/(138240*epsilon) - 131*pi**4/(447897600*epsilon) - 183293/(9674588160*epsilon) - 179*f_3/(3732480*epsilon**2) + 1867/(100776960*epsilon**2) + 17*pi**4/(37324800*epsilon**2) + f_3/(155520*epsilon**3) - 1213/(134369280*epsilon**3) - 53/(2239488*epsilon**4) + 31/(933120*epsilon**5) - 1/(77760*epsilon**6)","15890":"f_3/(414720*epsilon) + 7*f_5/(207360*epsilon) - 23975/(2902376448*epsilon) + f_3/(51840*epsilon**2) - pi**4/(6220800*epsilon**2) + 1045/(483729408*epsilon**2) - f_3/(51840*epsilon**3) - 3121/(100776960*epsilon**3) + 229/(16796160*epsilon**4) + 61/(699840*epsilon**5) - 1/(14580*epsilon**6)","15891":"f_3/(103680*epsilon) - 7*f_5/(829440*epsilon) - pi**4/(29859840*epsilon) + 121/(1612431360*epsilon) - 5*f_3/(165888*epsilon**2) + pi**4/(24883200*epsilon**2) + 11893/(537477120*epsilon**2) + f_3/(34560*epsilon**3) - 743/(44789760*epsilon**3) - 253/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15892":"247*f_3/(14929920*epsilon) + f_5/(92160*epsilon) - 23*pi**4/(149299200*epsilon) - 228421/(19349176320*epsilon) + 19*f_3/(829440*epsilon**2) - 11239/(806215680*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) - 2857/(134369280*epsilon**3) + 31/(2488320*epsilon**4) + 71/(933120*epsilon**5) - 1/(17280*epsilon**6)","15893":"193*f_3/(14929920*epsilon) - f_5/(138240*epsilon) - 19*pi**4/(149299200*epsilon) + 5657/(806215680*epsilon) + f_3/(311040*epsilon**2) + 9721/(1074954240*epsilon**2) - 121/(35831808*epsilon**3) - 253/(4976640*epsilon**4) + 17/(248832*epsilon**5) - 1/(34560*epsilon**6)","15894":"71*f_3/(2488320*epsilon) - 17*pi**4/(74649600*epsilon) - 15625/(1451188224*epsilon) - 11*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 87281/(2418647040*epsilon**2) + f_3/(51840*epsilon**3) - 5759/(201553920*epsilon**3) - 73/(3359232*epsilon**4) + 59/(1399680*epsilon**5) - 1/(58320*epsilon**6)","15895":"-343*f_3/(11197440*epsilon) + f_5/(20736*epsilon) - 7*pi**4/(55987200*epsilon) + 8231/(4837294080*epsilon) + 11*f_3/(466560*epsilon**2) - pi**4/(9331200*epsilon**2) - 3323/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 949/(33592320*epsilon**3) + 41/(2799360*epsilon**4) + 1/(14580*epsilon**5) - 1/(19440*epsilon**6)","15896":"-199*f_3/(22394880*epsilon) + f_5/(138240*epsilon) - 127*pi**4/(447897600*epsilon) + 493933/(19349176320*epsilon) + 11*f_3/(3732480*epsilon**2) + pi**4/(37324800*epsilon**2) + 1075/(322486272*epsilon**2) + f_3/(311040*epsilon**3) - 1829/(134369280*epsilon**3) - 419/(11197440*epsilon**4) + 7/(116640*epsilon**5) - 1/(38880*epsilon**6)","15897":"-f_3**2/(3240*epsilon) + 11857*f_3/(3732480*epsilon) - 349*f_5/(311040*epsilon) - 37*pi**6/(19595520*epsilon) - 10933/(11197440*epsilon) + 127*pi**4/(37324800*epsilon) - 179*f_3/(34560*epsilon**2) + 29*f_5/(6480*epsilon**2) + 1/(2304*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 67*f_3/(12960*epsilon**3) - pi**4/(64800*epsilon**3) - 1/(972*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","15898":"-317*f_3/(138240*epsilon) + f_5/(1920*epsilon) - 71*pi**4/(24883200*epsilon) + 347945/(161243136*epsilon) + 157*f_3/(41472*epsilon**2) - 923909/(268738560*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 27811/(5598720*epsilon**3) - 3319/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","15899":"-3019*f_3/(1244160*epsilon) + f_5/(4320*epsilon) - 67*pi**4/(24883200*epsilon) + 2124097/(806215680*epsilon) + 271*f_3/(69120*epsilon**2) - 980069/(268738560*epsilon**2) - pi**4/(129600*epsilon**2) - f_3/(1080*epsilon**3) + 28027/(5598720*epsilon**3) - 3319/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","15900":"-269*f_3/(5598720*epsilon) + 23*f_5/(414720*epsilon) - 1301999/(7255941120*epsilon) + 11*f_3/(82944*epsilon**2) - 226849/(806215680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) - 19*f_3/(155520*epsilon**3) + 179659/(403107840*epsilon**3) - 2747/(8398080*epsilon**4) + 53/(311040*epsilon**5) - 1/(23328*epsilon**6)","15901":"71*f_3/(7464960*epsilon) + 7*f_5/(3732480*epsilon) + 23*pi**4/(671846400*epsilon) + 1554263/(17414258688*epsilon) + 211*f_3/(11197440*epsilon**2) + pi**4/(111974400*epsilon**2) + 22717/(151165440*epsilon**2) - 7*f_3/(466560*epsilon**3) - 13969/(60466176*epsilon**3) + 13717/(100776960*epsilon**4) - 1/(21870*epsilon**5) + 1/(139968*epsilon**6)","15902":"-17*f_3**2/(62208*epsilon) + 45911*f_3/(67184640*epsilon) + f_5/(20736*epsilon) - 477131/(806215680*epsilon) - pi**6/(29393280*epsilon) + 43*pi**4/(671846400*epsilon) - 413*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - pi**4/(2239488*epsilon**2) + 5737/(6718464*epsilon**2) + 11*f_3/(10368*epsilon**3) - 7613/(5598720*epsilon**3) + pi**4/(4665600*epsilon**3) - 19*f_3/(38880*epsilon**4) + 31/(38880*epsilon**4) - 7/(38880*epsilon**5)","15903":"133*f_3**2/(622080*epsilon) - 2999*f_3/(33592320*epsilon) + f_5/(622080*epsilon) - 23*pi**4/(67184640*epsilon) + pi**6/(33592320*epsilon) + 1549/(20155392*epsilon) + 13*f_3/(31104*epsilon**2) + f_5/(34560*epsilon**2) - 469/(699840*epsilon**2) + 41*pi**4/(13996800*epsilon**2) - 71*f_3/(77760*epsilon**3) - 7*pi**4/(2332800*epsilon**3) + 61/(77760*epsilon**3) + 13*f_3/(19440*epsilon**4) - 13/(58320*epsilon**4)","15904":"-77*f_3/(699840*epsilon) - f_5/(10368*epsilon) - pi**4/(2239488*epsilon) + 28261/(453496320*epsilon) - 43*f_3/(186624*epsilon**2) + 5497/(100776960*epsilon**2) + f_3/(5184*epsilon**3) + 37661/(201553920*epsilon**3) - 5611/(16796160*epsilon**4) + 89/(466560*epsilon**5) - 1/(23328*epsilon**6)","15905":"-13*f_3**2/(311040*epsilon) + 311*f_3/(746496*epsilon) - 547*f_5/(933120*epsilon) - 23*pi**4/(13996800*epsilon) + pi**6/(23514624*epsilon) + 138541/(537477120*epsilon) - 887*f_3/(1244160*epsilon**2) + f_5/(31104*epsilon**2) + 67*pi**4/(37324800*epsilon**2) + 65191/(89579520*epsilon**2) + 121*f_3/(155520*epsilon**3) - 7973/(7464960*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 281/(622080*epsilon**4) - 1/(10368*epsilon**5)","15906":"41*f_3**2/(77760*epsilon) - 7589*f_3/(16796160*epsilon) + 43*f_5/(933120*epsilon) - 49*pi**4/(41990400*epsilon) + pi**6/(58786560*epsilon) + 9673/(25194240*epsilon) + 121*f_3/(155520*epsilon**2) + f_5/(38880*epsilon**2) - 761/(699840*epsilon**2) + 41*pi**4/(6998400*epsilon**2) - 71*f_3/(38880*epsilon**3) - 7*pi**4/(1166400*epsilon**3) + 1/(720*epsilon**3) + 13*f_3/(9720*epsilon**4) - 13/(29160*epsilon**4)","15907":"1777*f_3/(22394880*epsilon) + f_5/(207360*epsilon) - 78473/(3224862720*epsilon) + 17*pi**4/(223948800*epsilon) - 83*f_3/(933120*epsilon**2) + 323/(33592320*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 1481/(14929920*epsilon**3) - 431/(1399680*epsilon**4) + 91/(311040*epsilon**5) - 1/(9720*epsilon**6)","15908":"-f_3/(276480*epsilon) + 7*f_5/(414720*epsilon) - pi**4/(9331200*epsilon) + 185/(483729408*epsilon) + 13*f_3/(414720*epsilon**2) + 1393/(403107840*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 7/(839808*epsilon**3) - 371/(3732480*epsilon**4) + 67/(466560*epsilon**5) - 1/(15552*epsilon**6)","15909":"11*f_3**2/(155520*epsilon) + 181*f_3/(746496*epsilon) - 173*f_5/(233280*epsilon) - 71*pi**4/(55987200*epsilon) + pi**6/(11757312*epsilon) + 240277/(537477120*epsilon) - 277*f_3/(414720*epsilon**2) + f_5/(15552*epsilon**2) + 67*pi**4/(37324800*epsilon**2) + 55687/(89579520*epsilon**2) + 121*f_3/(155520*epsilon**3) - 1537/(1492992*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 281/(622080*epsilon**4) - 1/(10368*epsilon**5)","15910":"-7*f_3/(311040*epsilon) - 11183/(1612431360*epsilon) - pi**4/(37324800*epsilon) + f_3/(27648*epsilon**2) - 73/(2488320*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 11741/(134369280*epsilon**3) - 1091/(5598720*epsilon**4) + 149/(933120*epsilon**5) - 1/(19440*epsilon**6)","15911":"-7*f_3/(1244160*epsilon) - 5*f_5/(248832*epsilon) - 340817/(3224862720*epsilon) + 29*pi**4/(37324800*epsilon) - 119*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 16873/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 199/(933120*epsilon**3) - 439/(3732480*epsilon**4) - 47/(77760*epsilon**5) + 13/(25920*epsilon**6)","15912":"7*f_3/(1866240*epsilon) - f_5/(622080*epsilon) - 205339/(3224862720*epsilon) + pi**4/(4147200*epsilon) - f_3/(124416*epsilon**2) + 7937/(134369280*epsilon**2) + 419/(89579520*epsilon**3) + 2933/(7464960*epsilon**4) - 311/(622080*epsilon**5) + 11/(51840*epsilon**6)","15913":"17*f_3/(7464960*epsilon) + 83*f_5/(207360*epsilon) - 42283/(89579520*epsilon) + pi**4/(995328*epsilon) + f_3/(4608*epsilon**2) - 13121/(179159040*epsilon**2) - pi**4/(2073600*epsilon**2) - 13*f_3/(51840*epsilon**3) + 221/(3317760*epsilon**3) + 697/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15914":"-1267*f_3/(3732480*epsilon) - 13*f_5/(69120*epsilon) + pi**4/(2488320*epsilon) + 2460593/(4837294080*epsilon) + 197*f_3/(311040*epsilon**2) - 300413/(403107840*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(2592*epsilon**3) + 8771/(22394880*epsilon**3) + 913/(5598720*epsilon**4) - 151/(466560*epsilon**5) + 1/(7776*epsilon**6)","15915":"-11*f_3/(373248*epsilon) + pi**4/(37324800*epsilon) + 33869/(2418647040*epsilon) + f_3/(311040*epsilon**2) - 24977/(322486272*epsilon**2) + 95893/(268738560*epsilon**3) - 6763/(22394880*epsilon**4) + 211/(1866240*epsilon**5) - 1/(51840*epsilon**6)","15916":"119*f_3/(3732480*epsilon) - f_5/(622080*epsilon) - 73079/(644972544*epsilon) + pi**4/(3110400*epsilon) + f_3/(622080*epsilon**2) + 1393/(26873856*epsilon**2) + 1283/(89579520*epsilon**3) + 2933/(7464960*epsilon**4) - 311/(622080*epsilon**5) + 11/(51840*epsilon**6)","15917":"-37*f_3/(622080*epsilon) - 2119/(29859840*epsilon) + 11*pi**4/(12441600*epsilon) + f_3/(23040*epsilon**2) - pi**4/(691200*epsilon**2) + 505/(4478976*epsilon**2) + f_3/(8640*epsilon**3) - 13/(186624*epsilon**3) + 367/(1866240*epsilon**4) - 31/(38880*epsilon**5) + 1/(1440*epsilon**6)","15918":"469*f_3/(2488320*epsilon) + f_5/(103680*epsilon) - 3257/(11943936*epsilon) + 71*pi**4/(74649600*epsilon) - 11*f_3/(77760*epsilon**2) + 4223/(35831808*epsilon**2) + f_3/(10368*epsilon**3) - 3641/(9953280*epsilon**3) + 1033/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","15919":"-7*f_3/(933120*epsilon) - 718615/(8707129344*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) + 1911761/(14511882240*epsilon**2) - 60983/(403107840*epsilon**3) + 5321/(50388480*epsilon**4) - 343/(8398080*epsilon**5) + 1/(139968*epsilon**6)","15920":"-883*f_3/(13436928*epsilon) - 17*f_5/(1866240*epsilon) + 19*pi**4/(134369280*epsilon) + 172993/(4837294080*epsilon) + 19*f_3/(1119744*epsilon**2) - pi**4/(55987200*epsilon**2) + 26047/(967458816*epsilon**2) - f_3/(466560*epsilon**3) - 72683/(806215680*epsilon**3) + 5471/(67184640*epsilon**4) - 197/(5598720*epsilon**5) + 1/(155520*epsilon**6)","15921":"13*f_3/(1399680*epsilon) - 4642187/(43535646720*epsilon) - pi**4/(111974400*epsilon) - f_3/(933120*epsilon**2) + 2045249/(14511882240*epsilon**2) - 12283/(80621568*epsilon**3) + 5321/(50388480*epsilon**4) - 343/(8398080*epsilon**5) + 1/(139968*epsilon**6)","15922":"731*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 17*pi**4/(223948800*epsilon) - 6299/(1813985280*epsilon) - 17*f_3/(1866240*epsilon**2) + pi**4/(55987200*epsilon**2) + 7613/(268738560*epsilon**2) + f_3/(466560*epsilon**3) - 30731/(403107840*epsilon**3) + 725/(6718464*epsilon**4) - 71/(933120*epsilon**5) + 1/(46656*epsilon**6)","15923":"-17*f_3/(1866240*epsilon) - f_5/(124416*epsilon) - 7043/(7255941120*epsilon) + pi**4/(223948800*epsilon) + f_3/(1866240*epsilon**2) + 320207/(14511882240*epsilon**2) - 143/(2985984*epsilon**3) + 2693/(50388480*epsilon**4) - 17/(559872*epsilon**5) + 1/(139968*epsilon**6)","15924":"731*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 17*pi**4/(223948800*epsilon) - 6299/(1813985280*epsilon) - 17*f_3/(1866240*epsilon**2) + pi**4/(55987200*epsilon**2) + 7613/(268738560*epsilon**2) + f_3/(466560*epsilon**3) - 30731/(403107840*epsilon**3) + 725/(6718464*epsilon**4) - 71/(933120*epsilon**5) + 1/(46656*epsilon**6)","15925":"-f_3**2/(622080*epsilon) + 253*f_3/(11197440*epsilon) - 143*f_5/(933120*epsilon) + pi**4/(8294400*epsilon) + 3503/(134369280*epsilon) + pi**6/(29393280*epsilon) - 551*f_3/(3732480*epsilon**2) + 11*f_5/(311040*epsilon**2) - 349/(2488320*epsilon**2) + 11*pi**4/(12441600*epsilon**2) + 11*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) - 101/(2488320*epsilon**3) - f_3/(6480*epsilon**4) + 43/(103680*epsilon**4) - 11/(51840*epsilon**5)","15926":"f_3/(933120*epsilon) + 107*f_5/(1244160*epsilon) - 399361/(1612431360*epsilon) + pi**4/(1244160*epsilon) + 49*f_3/(414720*epsilon**2) - 32209/(268738560*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(8640*epsilon**3) + 8717/(22394880*epsilon**3) - 73/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","15927":"269*f_3/(3732480*epsilon) - 18377/(322486272*epsilon) - pi**4/(18662400*epsilon) - 71*f_3/(311040*epsilon**2) + pi**4/(6220800*epsilon**2) + 17057/(89579520*epsilon**2) + f_3/(8640*epsilon**3) - 397/(6718464*epsilon**3) - 469/(5598720*epsilon**4) + 1/(11664*epsilon**5) - 1/(38880*epsilon**6)","15928":"-377*f_3/(4478976*epsilon) - f_5/(207360*epsilon) - 11*pi**4/(223948800*epsilon) + 275443/(4837294080*epsilon) + 77*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 19109/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) - 2231/(134369280*epsilon**3) - 109/(622080*epsilon**4) + 43/(186624*epsilon**5) - 7/(77760*epsilon**6)","15929":"7*f_3/(622080*epsilon) - pi**4/(37324800*epsilon) + 204719/(7255941120*epsilon) - f_3/(311040*epsilon**2) + 715151/(4837294080*epsilon**2) - 28507/(268738560*epsilon**3) - 2255/(13436928*epsilon**4) + 1201/(5598720*epsilon**5) - 7/(93312*epsilon**6)","15930":"-967*f_3/(7464960*epsilon) + 5*f_5/(62208*epsilon) - 3479/(268738560*epsilon) + pi**4/(14929920*epsilon) - 5*f_3/(62208*epsilon**2) + 41/(559872*epsilon**2) + f_3/(10368*epsilon**3) - 1673/(44789760*epsilon**3) + 149/(1244160*epsilon**4) - 11/(34560*epsilon**5) + 1/(5184*epsilon**6)","15931":"-337*f_3/(11197440*epsilon) - f_5/(38880*epsilon) - 47*pi**4/(111974400*epsilon) + 2483651/(14511882240*epsilon) - 23*f_3/(933120*epsilon**2) - 241903/(2418647040*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 32053/(268738560*epsilon**3) - 8621/(67184640*epsilon**4) + 377/(5598720*epsilon**5) - 7/(466560*epsilon**6)","15932":"13*f_3/(1399680*epsilon) - pi**4/(111974400*epsilon) + 4211/(322486272*epsilon) - f_3/(933120*epsilon**2) + 7807/(483729408*epsilon**2) - 64553/(806215680*epsilon**3) + 6359/(67184640*epsilon**4) - 31/(622080*epsilon**5) + 1/(93312*epsilon**6)","15933":"-19*f_3/(311040*epsilon) - 17*f_5/(311040*epsilon) + 29*pi**4/(37324800*epsilon) + 283387/(2902376448*epsilon) + 7*f_3/(1244160*epsilon**2) - 500597/(4837294080*epsilon**2) - pi**4/(3732480*epsilon**2) + f_3/(62208*epsilon**3) + 1793/(13436928*epsilon**3) - 1471/(8398080*epsilon**4) + 197/(1399680*epsilon**5) - 11/(233280*epsilon**6)","15934":"-12821*f_3/(67184640*epsilon) - f_5/(69120*epsilon) + 43*pi**4/(134369280*epsilon) + 1381771/(7255941120*epsilon) + 587*f_3/(5598720*epsilon**2) - 179123/(2418647040*epsilon**2) - 7*pi**4/(55987200*epsilon**2) - 7*f_3/(466560*epsilon**3) - 21047/(403107840*epsilon**3) + 2149/(33592320*epsilon**4) - 73/(2799360*epsilon**5) + 1/(233280*epsilon**6)","15935":"-971*f_3/(33592320*epsilon) + f_5/(116640*epsilon) - 222517/(5441955840*epsilon) + 59*pi**4/(335923200*epsilon) + 59*f_3/(2799360*epsilon**2) - pi**4/(27993600*epsilon**2) + 535171/(7255941120*epsilon**2) - f_3/(233280*epsilon**3) - 2117/(17915904*epsilon**3) + 3553/(40310784*epsilon**4) - 533/(16796160*epsilon**5) + 7/(1399680*epsilon**6)","15936":"103*f_3/(2239488*epsilon) - 31*f_5/(622080*epsilon) - 7*pi**4/(22394880*epsilon) + 43807/(1813985280*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(9331200*epsilon**2) + 36929/(604661760*epsilon**2) + f_3/(77760*epsilon**3) - 1291/(33592320*epsilon**3) - 661/(8398080*epsilon**4) + 7/(69984*epsilon**5) - 1/(29160*epsilon**6)","15937":"-19*f_3**2/(622080*epsilon) + 101*f_3/(5598720*epsilon) + 89*f_5/(1866240*epsilon) - 8383/(33592320*epsilon) - 31*pi**4/(223948800*epsilon) + 13*pi**6/(117573120*epsilon) + 1711*f_3/(3732480*epsilon**2) - 79*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1681/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15938":"-19*f_3**2/(622080*epsilon) + 1901*f_3/(5598720*epsilon) - 511*f_5/(1866240*epsilon) - 2087/(6718464*epsilon) - 31*pi**4/(223948800*epsilon) + 13*pi**6/(117573120*epsilon) + 1711*f_3/(3732480*epsilon**2) - 79*f_5/(311040*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1681/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(25920*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15939":"-41*f_3/(829440*epsilon) - f_5/(69120*epsilon) - 31*pi**4/(74649600*epsilon) + 565969/(4837294080*epsilon) + f_3/(25920*epsilon**2) + 178337/(1612431360*epsilon**2) - 3199/(29859840*epsilon**3) - 3833/(22394880*epsilon**4) + 13/(69120*epsilon**5) - 1/(17280*epsilon**6)","15940":"2149*f_3/(5598720*epsilon) - f_5/(17280*epsilon) - 34697/(120932352*epsilon) - 37*pi**4/(55987200*epsilon) - 337*f_3/(1866240*epsilon**2) + pi**4/(3732480*epsilon**2) + 95359/(806215680*epsilon**2) + f_3/(31104*epsilon**3) + 2713/(44789760*epsilon**3) - 1157/(11197440*epsilon**4) + 53/(933120*epsilon**5) - 1/(77760*epsilon**6)","15941":"491*f_3/(7464960*epsilon) - 23*f_5/(207360*epsilon) - 7*pi**4/(24883200*epsilon) + 1678853/(14511882240*epsilon) - f_3/(155520*epsilon**2) - 304759/(2418647040*epsilon**2) + 46261/(268738560*epsilon**3) - 9773/(67184640*epsilon**4) + 377/(5598720*epsilon**5) - 7/(466560*epsilon**6)","15942":"5909*f_3/(22394880*epsilon) + f_5/(23040*epsilon) - 1129373/(4837294080*epsilon) - 179*pi**4/(223948800*epsilon) - 371*f_3/(1866240*epsilon**2) + 7*pi**4/(18662400*epsilon**2) + 108301/(806215680*epsilon**2) + 7*f_3/(155520*epsilon**3) + 317/(8957952*epsilon**3) - 217/(2239488*epsilon**4) + 53/(933120*epsilon**5) - 1/(77760*epsilon**6)","15943":"145*f_3/(6718464*epsilon) - 11*pi**4/(167961600*epsilon) - 15821/(17414258688*epsilon) - 11*f_3/(1399680*epsilon**2) - 3269/(806215680*epsilon**2) - 16937/(604661760*epsilon**3) + 3007/(50388480*epsilon**4) - 13/(279936*epsilon**5) + 1/(69984*epsilon**6)","15944":"13*f_3**2/(311040*epsilon) + 115*f_3/(2239488*epsilon) + 73*f_5/(373248*epsilon) - 11*pi**4/(12441600*epsilon) - 7373/(134369280*epsilon) - pi**6/(23514624*epsilon) - 349*f_3/(1866240*epsilon**2) - 13*f_5/(77760*epsilon**2) + 1403/(13436928*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 1279/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 107/(466560*epsilon**4) - 11/(77760*epsilon**5)","15945":"1007*f_3/(11197440*epsilon) + 11*f_5/(77760*epsilon) - 8999/(29859840*epsilon) - 31*pi**4/(37324800*epsilon) - 65*f_3/(373248*epsilon**2) - 7*f_5/(51840*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 11171/(33592320*epsilon**2) + 11*f_3/(51840*epsilon**3) - 179/(559872*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 301/(933120*epsilon**4) - 7/(38880*epsilon**5)","15946":"-67*f_3/(1866240*epsilon) + pi**4/(37324800*epsilon) + 13751/(967458816*epsilon) + f_3/(311040*epsilon**2) - 232849/(1612431360*epsilon**2) + 21569/(53747712*epsilon**3) - 6907/(22394880*epsilon**4) + 211/(1866240*epsilon**5) - 1/(51840*epsilon**6)","15947":"29*f_3/(4478976*epsilon) + f_5/(207360*epsilon) - 55099/(967458816*epsilon) + 47*pi**4/(223948800*epsilon) + 47*f_3/(1866240*epsilon**2) - 224137/(1612431360*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 114613/(268738560*epsilon**3) - 7051/(22394880*epsilon**4) + 211/(1866240*epsilon**5) - 1/(51840*epsilon**6)","15948":"1331*f_3/(5598720*epsilon) + 17*f_5/(77760*epsilon) - 29/(69984*epsilon) - 19*pi**4/(18662400*epsilon) - 83*f_3/(186624*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(3110400*epsilon**2) + 3947/(11197440*epsilon**2) + 11*f_3/(25920*epsilon**3) - 175/(373248*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 17/(31104*epsilon**4) - 1/(4320*epsilon**5)","15949":"-113*f_3/(7464960*epsilon) - 83*f_5/(1244160*epsilon) + 12007/(906992640*epsilon) + 7*pi**4/(18662400*epsilon) + 7*f_3/(155520*epsilon**2) - pi**4/(4147200*epsilon**2) + 811/(59719680*epsilon**2) - f_3/(34560*epsilon**3) + 11581/(201553920*epsilon**3) - 4063/(33592320*epsilon**4) + 71/(466560*epsilon**5) - 1/(11664*epsilon**6)","15950":"-439*f_3/(7464960*epsilon) - 244453/(3224862720*epsilon) + 11*pi**4/(74649600*epsilon) + f_3/(51840*epsilon**2) + pi**4/(6220800*epsilon**2) + 1399/(67184640*epsilon**2) + f_3/(51840*epsilon**3) - 733/(89579520*epsilon**3) + 3221/(7464960*epsilon**4) - 311/(622080*epsilon**5) + 11/(51840*epsilon**6)","15951":"-319*f_3/(3732480*epsilon) + f_5/(622080*epsilon) + pi**4/(1382400*epsilon) + 27043/(322486272*epsilon) - 11*f_3/(155520*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7/(233280*epsilon**2) + f_3/(6480*epsilon**3) + 11069/(67184640*epsilon**3) - 493/(5598720*epsilon**4) - 263/(466560*epsilon**5) + 19/(38880*epsilon**6)","15952":"-11*f_3/(622080*epsilon) + 19349/(2418647040*epsilon) + pi**4/(9331200*epsilon) + f_3/(17280*epsilon**2) - pi**4/(3110400*epsilon**2) + 787/(201553920*epsilon**2) - f_3/(25920*epsilon**3) + 181/(33592320*epsilon**3) - 59/(699840*epsilon**4) + 17/(77760*epsilon**5) - 1/(6480*epsilon**6)","15953":"409*f_3/(22394880*epsilon) + f_5/(622080*epsilon) + 29*pi**4/(671846400*epsilon) + 67567/(1612431360*epsilon) + 29*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 1997/(33592320*epsilon**2) - f_3/(466560*epsilon**3) - 104297/(806215680*epsilon**3) + 7403/(67184640*epsilon**4) - 287/(5598720*epsilon**5) + 1/(93312*epsilon**6)","15954":"-97*f_3**2/(1244160*epsilon) + f_3/(8640*epsilon) + 1241*f_5/(3732480*epsilon) - 661*pi**4/(447897600*epsilon) - 121997/(1074954240*epsilon) - 13*pi**6/(117573120*epsilon) - 13*f_3/(46080*epsilon**2) + 47*f_5/(622080*epsilon**2) + 7*pi**4/(4147200*epsilon**2) + 30859/(179159040*epsilon**2) + 7*f_3/(34560*epsilon**3) - 1049/(2985984*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 241/(1244160*epsilon**4) - 1/(20736*epsilon**5)","15955":"-311*f_3/(2488320*epsilon) + 67*f_5/(622080*epsilon) - 1019/(201553920*epsilon) + pi**4/(1382400*epsilon) - f_3/(23040*epsilon**2) - 52709/(537477120*epsilon**2) + 14963/(89579520*epsilon**3) + 1561/(7464960*epsilon**4) - 47/(124416*epsilon**5) + 1/(5760*epsilon**6)","15956":"41*f_3/(276480*epsilon) - 133*f_5/(622080*epsilon) + 101567/(1612431360*epsilon) + pi**4/(1382400*epsilon) - f_3/(23040*epsilon**2) - 18113/(537477120*epsilon**2) + 2791/(17915904*epsilon**3) + 1417/(7464960*epsilon**4) - 47/(124416*epsilon**5) + 1/(5760*epsilon**6)","15957":"-809*f_3/(11197440*epsilon) + 53*f_5/(622080*epsilon) - 130381/(2902376448*epsilon) + 19*pi**4/(55987200*epsilon) + 19*f_3/(466560*epsilon**2) - 77/(3317760*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 13/(787320*epsilon**3) - 1919/(16796160*epsilon**4) + 7/(38880*epsilon**5) - 1/(11664*epsilon**6)","15958":"-1049*f_3/(11197440*epsilon) - 23*f_5/(311040*epsilon) - 13*pi**4/(111974400*epsilon) + 2316691/(14511882240*epsilon) + 113*f_3/(3732480*epsilon**2) - 753961/(4837294080*epsilon**2) + pi**4/(9331200*epsilon**2) - 11*f_3/(311040*epsilon**3) + 11479/(40310784*epsilon**3) - 3817/(16796160*epsilon**4) + 133/(1399680*epsilon**5) - 1/(46656*epsilon**6)","15959":"197*f_3/(16796160*epsilon) - f_5/(829440*epsilon) + 7*pi**4/(268738560*epsilon) + 123817/(29023764480*epsilon) - 19*f_3/(4478976*epsilon**2) - 7*pi**4/(223948800*epsilon**2) - 9557/(4837294080*epsilon**2) + f_3/(233280*epsilon**3) - 1757/(80621568*epsilon**3) + 2993/(67184640*epsilon**4) - 11/(311040*epsilon**5) + 1/(93312*epsilon**6)","15960":"-71*f_3/(4478976*epsilon) + 83*f_5/(1244160*epsilon) - 3897779/(29023764480*epsilon) + 37*pi**4/(55987200*epsilon) + 131*f_3/(3732480*epsilon**2) - 11*pi**4/(37324800*epsilon**2) + 23113/(483729408*epsilon**2) + f_3/(77760*epsilon**3) - 4637/(201553920*epsilon**3) - 4909/(33592320*epsilon**4) + 329/(1399680*epsilon**5) - 5/(46656*epsilon**6)","15961":"-781*f_3/(44789760*epsilon) + 35*f_5/(497664*epsilon) - 43253/(537477120*epsilon) + 31*pi**4/(111974400*epsilon) + 31*f_3/(933120*epsilon**2) - 117479/(3224862720*epsilon**2) - pi**4/(14929920*epsilon**2) - f_3/(124416*epsilon**3) + 3089/(44789760*epsilon**3) - 7/(62208*epsilon**4) + 91/(933120*epsilon**5) - 1/(31104*epsilon**6)","15962":"-299*f_3/(2488320*epsilon) - f_5/(15360*epsilon) + 7*pi**4/(8294400*epsilon) + 363011/(3224862720*epsilon) - 53*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 11149/(67184640*epsilon**2) + f_3/(5760*epsilon**3) + 2123/(22394880*epsilon**3) - 41/(248832*epsilon**4) - 61/(155520*epsilon**5) + 1/(2880*epsilon**6)","15963":"-31*f_3/(22394880*epsilon) - 19*f_5/(155520*epsilon) - 13*pi**4/(111974400*epsilon) + 592985/(5804752896*epsilon) - 191*f_3/(1866240*epsilon**2) + pi**4/(9331200*epsilon**2) + 69877/(483729408*epsilon**2) + 17*f_3/(155520*epsilon**3) - 33179/(201553920*epsilon**3) - 749/(16796160*epsilon**4) + 161/(1399680*epsilon**5) - 1/(23328*epsilon**6)","15964":"7*f_3/(829440*epsilon) + f_5/(62208*epsilon) - 980003/(14511882240*epsilon) + pi**4/(11197440*epsilon) - f_3/(746496*epsilon**2) - pi**4/(37324800*epsilon**2) + 183361/(2902376448*epsilon**2) - f_3/(311040*epsilon**3) - 7769/(134369280*epsilon**3) + 4093/(100776960*epsilon**4) - 1/(62208*epsilon**5) + 1/(349920*epsilon**6)","15965":"143*f_3/(7464960*epsilon) + f_5/(124416*epsilon) + pi**4/(22394880*epsilon) + 19657/(1088391168*epsilon) + 5*f_3/(248832*epsilon**2) + 72757/(3627970560*epsilon**2) - f_3/(62208*epsilon**3) - 3277/(53747712*epsilon**3) + 1147/(22394880*epsilon**4) - 343/(16796160*epsilon**5) + 1/(279936*epsilon**6)","15966":"139*f_3/(1244160*epsilon) - 223*f_5/(622080*epsilon) + 8777/(107495424*epsilon) + 17*pi**4/(12441600*epsilon) - 7*f_3/(69120*epsilon**2) - pi**4/(2073600*epsilon**2) + 1673/(8957952*epsilon**2) + f_3/(4320*epsilon**3) + 11/(174960*epsilon**3) - 101/(622080*epsilon**4) - 11/(25920*epsilon**5) + 1/(2592*epsilon**6)","15967":"11*f_3**2/(207360*epsilon) - 2713*f_3/(5598720*epsilon) + 433*f_5/(622080*epsilon) - 5333/(16796160*epsilon) - 79*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) + 1471*f_3/(3732480*epsilon**2) - 13*f_5/(103680*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 1153/(11197440*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 19/(77760*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15968":"-19*f_3**2/(622080*epsilon) - 2413*f_3/(5598720*epsilon) + 1169*f_5/(1866240*epsilon) - 6863/(16796160*epsilon) + 17*pi**4/(223948800*epsilon) + 13*pi**6/(117573120*epsilon) + 1807*f_3/(3732480*epsilon**2) - 79*f_5/(311040*epsilon**2) - 2827/(11197440*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(19440*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","15969":"11*f_3**2/(155520*epsilon) - 773*f_3/(6718464*epsilon) + f_5/(31104*epsilon) - pi**6/(8398080*epsilon) + 103*pi**4/(335923200*epsilon) + 17641/(100776960*epsilon) + 59*f_3/(466560*epsilon**2) + f_5/(6480*epsilon**2) - 17*pi**4/(13996800*epsilon**2) - 1/(10368*epsilon**2) - f_3/(1620*epsilon**3) + pi**4/(2332800*epsilon**3) + 53/(233280*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","15970":"-149*f_3/(8957952*epsilon) + 35*f_5/(497664*epsilon) - 53437/(537477120*epsilon) + 31*pi**4/(111974400*epsilon) + 31*f_3/(933120*epsilon**2) - 62903/(3224862720*epsilon**2) - pi**4/(14929920*epsilon**2) - f_3/(124416*epsilon**3) + 517/(8957952*epsilon**3) - 17/(155520*epsilon**4) + 91/(933120*epsilon**5) - 1/(31104*epsilon**6)","15971":"-101*f_3/(829440*epsilon) + 17*f_5/(311040*epsilon) + 49*pi**4/(74649600*epsilon) + 948431/(7255941120*epsilon) + 49*f_3/(622080*epsilon**2) - 377551/(1209323520*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 52063/(134369280*epsilon**3) - 9521/(33592320*epsilon**4) + 359/(2799360*epsilon**5) - 7/(233280*epsilon**6)","15972":"671*f_3/(33592320*epsilon) - 1644349/(87071293440*epsilon) - 11*pi**4/(167961600*epsilon) - 11*f_3/(1399680*epsilon**2) - 7697/(806215680*epsilon**2) - 2545/(120932352*epsilon**3) + 2899/(50388480*epsilon**4) - 13/(279936*epsilon**5) + 1/(69984*epsilon**6)","15973":"-f_3**2/(8640*epsilon) + 1633*f_3/(11197440*epsilon) - f_5/(62208*epsilon) - pi**4/(746496*epsilon) + 32051/(179159040*epsilon) - 283*f_3/(933120*epsilon**2) + f_5/(8640*epsilon**2) - 8429/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 593/(3732480*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 7/(17280*epsilon**4) - 1/(5184*epsilon**5)","15974":"-49*f_3**2/(622080*epsilon) + 253*f_3/(1119744*epsilon) - 419*f_5/(933120*epsilon) - 1247/(59719680*epsilon) - 13*pi**4/(223948800*epsilon) + 31*pi**6/(117573120*epsilon) - 1609*f_3/(3732480*epsilon**2) + 59*f_5/(311040*epsilon**2) - 6659/(44789760*epsilon**2) + 79*pi**4/(37324800*epsilon**2) + 41*f_3/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - 673/(3732480*epsilon**3) - f_3/(4320*epsilon**4) + 73/(155520*epsilon**4) - 1/(5184*epsilon**5)","15975":"-47*f_3**2/(622080*epsilon) + 149*f_3/(2239488*epsilon) - 61*f_5/(233280*epsilon) - 151*pi**4/(223948800*epsilon) + 24503/(268738560*epsilon) + 13*pi**6/(58786560*epsilon) - 1237*f_3/(3732480*epsilon**2) + 49*f_5/(311040*epsilon**2) - 313/(1244160*epsilon**2) + 79*pi**4/(37324800*epsilon**2) + 41*f_3/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - 67/(622080*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1944*epsilon**4) - 1/(4320*epsilon**5)","15976":"-59*f_3/(2799360*epsilon) + 11*f_5/(829440*epsilon) - 1025221/(174142586880*epsilon) + 41*pi**4/(223948800*epsilon) + 107*f_3/(7464960*epsilon**2) - 7*pi**4/(74649600*epsilon**2) - 19757/(3627970560*epsilon**2) - f_3/(311040*epsilon**3) - 1061/(604661760*epsilon**3) + 3619/(201553920*epsilon**4) - 7/(419904*epsilon**5) + 7/(1399680*epsilon**6)","15977":"-2851*f_3/(134369280*epsilon) - 11*f_5/(2488320*epsilon) + 167341/(11609505792*epsilon) + 29*pi**4/(167961600*epsilon) + 401*f_3/(22394880*epsilon**2) - 14687/(1209323520*epsilon**2) - 23*pi**4/(223948800*epsilon**2) - f_3/(233280*epsilon**3) + 1277/(403107840*epsilon**3) + 463/(67184640*epsilon**4) - 1/(139968*epsilon**5) + 1/(466560*epsilon**6)","15978":"29*f_3/(2799360*epsilon) - 7*f_5/(2488320*epsilon) - 134099/(58047528960*epsilon) + pi**4/(223948800*epsilon) - 91*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 1141/(151165440*epsilon**2) + f_3/(155520*epsilon**3) - 6023/(403107840*epsilon**3) + 373/(13436928*epsilon**4) - 79/(2799360*epsilon**5) + 1/(93312*epsilon**6)","15979":"-31*f_3/(44789760*epsilon) + f_5/(1658880*epsilon) - 164663/(38698352640*epsilon) + 19*pi**4/(447897600*epsilon) - 53*f_3/(14929920*epsilon**2) - pi**4/(49766400*epsilon**2) + 13609/(2149908480*epsilon**2) + f_3/(622080*epsilon**3) - 1319/(134369280*epsilon**3) + 313/(22394880*epsilon**4) - 1/(93312*epsilon**5) + 1/(311040*epsilon**6)","15980":"139*f_3/(14929920*epsilon) - 53*f_5/(7464960*epsilon) - 29*pi**4/(671846400*epsilon) + 997589/(174142586880*epsilon) - 29*f_3/(5598720*epsilon**2) + pi**4/(223948800*epsilon**2) + 81841/(29023764480*epsilon**2) + f_3/(1866240*epsilon**3) - 731/(67184640*epsilon**3) + 181/(7464960*epsilon**4) - 89/(4199040*epsilon**5) + 1/(139968*epsilon**6)","15981":"-13*f_3/(2488320*epsilon) + 7*f_5/(414720*epsilon) - 13*pi**4/(74649600*epsilon) + 142297/(9674588160*epsilon) + 29*f_3/(1244160*epsilon**2) - 3269/(161243136*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) - 601/(33592320*epsilon**3) + 23/(2239488*epsilon**4) + 13/(155520*epsilon**5) - 1/(15552*epsilon**6)","15982":"-f_3/(311040*epsilon) + 137053/(9674588160*epsilon) + 5279/(806215680*epsilon**2) + 421/(268738560*epsilon**3) - 1367/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15983":"f_3/(248832*epsilon) - 7*f_5/(829440*epsilon) - pi**4/(29859840*epsilon) + 11083/(1612431360*epsilon) - 5*f_3/(165888*epsilon**2) + pi**4/(24883200*epsilon**2) + 19993/(537477120*epsilon**2) + f_3/(34560*epsilon**3) - 283/(8957952*epsilon**3) - 41/(1492992*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15984":"f_3/(829440*epsilon) - pi**4/(74649600*epsilon) + 5933/(806215680*epsilon) - f_3/(622080*epsilon**2) + 791/(107495424*epsilon**2) - 431/(44789760*epsilon**3) - 229/(7464960*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15985":"287*f_3/(67184640*epsilon) - f_5/(829440*epsilon) - 61279/(11609505792*epsilon) + 17*pi**4/(335923200*epsilon) - 149*f_3/(22394880*epsilon**2) - 7*pi**4/(223948800*epsilon**2) + 695/(120932352*epsilon**2) + f_3/(233280*epsilon**3) - 4223/(403107840*epsilon**3) + 1721/(67184640*epsilon**4) - 79/(2799360*epsilon**5) + 1/(93312*epsilon**6)","15986":"199*f_3/(134369280*epsilon) - 17*f_5/(1866240*epsilon) - 25379/(19349176320*epsilon) + 73*pi**4/(671846400*epsilon) - 19*f_3/(4478976*epsilon**2) - pi**4/(22394880*epsilon**2) + 2539/(358318080*epsilon**2) + f_3/(373248*epsilon**3) - 1163/(67184640*epsilon**3) + 307/(11197440*epsilon**4) - 1/(46656*epsilon**5) + 1/(155520*epsilon**6)","15987":"f_3/(3732480*epsilon) + 107069/(29023764480*epsilon) - 1771/(302330880*epsilon**2) - 21359/(1612431360*epsilon**3) + 2323/(44789760*epsilon**4) - 109/(2239488*epsilon**5) + 1/(62208*epsilon**6)","15988":"401*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(89579520*epsilon) + 274169/(58047528960*epsilon) + 31*f_3/(1492992*epsilon**2) - 6553/(604661760*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 12583/(403107840*epsilon**3) + 769/(67184640*epsilon**4) + 53/(559872*epsilon**5) - 7/(93312*epsilon**6)","15989":"-679*f_3/(44789760*epsilon) + f_5/(276480*epsilon) - 29767/(19349176320*epsilon) + 43*pi**4/(447897600*epsilon) + 23*f_3/(746496*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 9221/(3224862720*epsilon**2) - 17*f_3/(622080*epsilon**3) - 13/(134369280*epsilon**3) - 179/(22394880*epsilon**4) + 47/(466560*epsilon**5) - 7/(77760*epsilon**6)","15990":"f_3/(1399680*epsilon) + pi**4/(111974400*epsilon) + 1579/(537477120*epsilon) - 11*f_3/(3732480*epsilon**2) - 313/(26873856*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 257/(403107840*epsilon**3) + 89/(2799360*epsilon**4) - 121/(2799360*epsilon**5) + 1/(58320*epsilon**6)","15991":"19*f_3/(4478976*epsilon) - 4231/(1612431360*epsilon) - pi**4/(111974400*epsilon) - 11*f_3/(746496*epsilon**2) + pi**4/(37324800*epsilon**2) + 11/(1866240*epsilon**2) + f_3/(311040*epsilon**3) + 49/(14929920*epsilon**3) + 41/(1119744*epsilon**4) - 11/(186624*epsilon**5) + 1/(38880*epsilon**6)","15992":"f_3/(2488320*epsilon) + pi**4/(74649600*epsilon) + 5071/(604661760*epsilon) + f_3/(622080*epsilon**2) + 3011/(806215680*epsilon**2) + 961/(268738560*epsilon**3) - 1367/(22394880*epsilon**4) + 143/(1866240*epsilon**5) - 1/(31104*epsilon**6)","15993":"383*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 11*pi**4/(447897600*epsilon) + 444593/(58047528960*epsilon) + 143*f_3/(7464960*epsilon**2) - 1181/(120932352*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 11287/(403107840*epsilon**3) + 769/(67184640*epsilon**4) + 53/(559872*epsilon**5) - 7/(93312*epsilon**6)","15994":"-11*f_3/(2488320*epsilon) - 7*f_5/(829440*epsilon) + pi**4/(149299200*epsilon) + 24493/(1612431360*epsilon) - 7*f_3/(276480*epsilon**2) + pi**4/(24883200*epsilon**2) + 17329/(537477120*epsilon**2) + f_3/(34560*epsilon**3) - 1343/(44789760*epsilon**3) - 41/(1492992*epsilon**4) + 1/(20736*epsilon**5) - 1/(51840*epsilon**6)","15995":"7*f_5/(414720*epsilon) - pi**4/(6220800*epsilon) + 46717/(9674588160*epsilon) + 31*f_3/(1244160*epsilon**2) - 18883/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) - 13/(839808*epsilon**3) + 23/(2239488*epsilon**4) + 13/(155520*epsilon**5) - 1/(15552*epsilon**6)","15996":"49*f_3/(14929920*epsilon) + f_5/(92160*epsilon) - 17*pi**4/(149299200*epsilon) + 28403/(19349176320*epsilon) + 23*f_3/(829440*epsilon**2) - 16531/(806215680*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) - 2641/(134369280*epsilon**3) + 31/(2488320*epsilon**4) + 71/(933120*epsilon**5) - 1/(17280*epsilon**6)","15997":"-281*f_3/(14929920*epsilon) - f_5/(138240*epsilon) - 13*pi**4/(149299200*epsilon) + 99407/(3224862720*epsilon) + f_3/(124416*epsilon**2) - 4931/(1074954240*epsilon**2) - 941/(179159040*epsilon**3) - 79/(1658880*epsilon**4) + 17/(248832*epsilon**5) - 1/(34560*epsilon**6)","15998":"1417*f_3/(268738560*epsilon) + 19*f_5/(1866240*epsilon) - 4911977/(348285173760*epsilon) + 7*pi**4/(447897600*epsilon) + 23*f_3/(2488320*epsilon**2) - 247579/(29023764480*epsilon**2) - pi**4/(111974400*epsilon**2) - 17*f_3/(1866240*epsilon**3) + 13747/(2418647040*epsilon**3) + 1997/(201553920*epsilon**4) - 7/(622080*epsilon**5) + 1/(279936*epsilon**6)","15999":"913*f_3/(268738560*epsilon) + 7*f_5/(7464960*epsilon) - 19*pi**4/(895795200*epsilon) + 66479/(34828517376*epsilon) - 19*f_3/(7464960*epsilon**2) - 4445/(2902376448*epsilon**2) + pi**4/(223948800*epsilon**2) + f_3/(1866240*epsilon**3) - 4433/(1209323520*epsilon**3) + 301/(20155392*epsilon**4) - 49/(2799360*epsilon**5) + 1/(139968*epsilon**6)","16000":"-107*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(89579520*epsilon) + 27229/(5804752896*epsilon) + 37*f_3/(1866240*epsilon**2) - 27827/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 1361/(80621568*epsilon**3) - 149/(2099520*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","16001":"1253*f_3/(134369280*epsilon) - 7*f_5/(3732480*epsilon) - 41591/(21767823360*epsilon) - pi**4/(149299200*epsilon) - f_3/(1244160*epsilon**2) - pi**4/(111974400*epsilon**2) + 40039/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) - 66463/(4837294080*epsilon**3) + 2591/(80621568*epsilon**4) - 7/(248832*epsilon**5) + 5/(559872*epsilon**6)","16002":"19*f_3/(4478976*epsilon) - 4231/(1612431360*epsilon) - pi**4/(111974400*epsilon) - 11*f_3/(746496*epsilon**2) + pi**4/(37324800*epsilon**2) + 11/(1866240*epsilon**2) + f_3/(311040*epsilon**3) + 49/(14929920*epsilon**3) + 41/(1119744*epsilon**4) - 11/(186624*epsilon**5) + 1/(38880*epsilon**6)","16003":"7*f_5/(207360*epsilon) - 205087/(14511882240*epsilon) + pi**4/(37324800*epsilon) + 7*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) - 13567/(2418647040*epsilon**2) - f_3/(51840*epsilon**3) - 2797/(100776960*epsilon**3) + 229/(16796160*epsilon**4) + 61/(699840*epsilon**5) - 1/(14580*epsilon**6)","16004":"-359*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) - 23963/(5804752896*epsilon) + 17*pi**4/(447897600*epsilon) + 43*f_3/(1866240*epsilon**2) - 42731/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 8101/(403107840*epsilon**3) - 149/(2099520*epsilon**4) + 233/(2799360*epsilon**5) - 1/(29160*epsilon**6)","16005":"509*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - 316807/(58047528960*epsilon) - 17*pi**4/(447897600*epsilon) + 131*f_3/(7464960*epsilon**2) - 3317/(302330880*epsilon**2) + pi**4/(74649600*epsilon**2) - 7*f_3/(311040*epsilon**3) - 10639/(403107840*epsilon**3) + 769/(67184640*epsilon**4) + 53/(559872*epsilon**5) - 7/(93312*epsilon**6)","16006":"1339*f_3/(7464960*epsilon) - f_5/(46080*epsilon) - 287/(5598720*epsilon) - pi**4/(2488320*epsilon) - 31*f_3/(103680*epsilon**2) - 14167/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) + 49/(2799360*epsilon**3) + 1453/(3732480*epsilon**4) - 23/(25920*epsilon**5) + 7/(12960*epsilon**6)","16007":"f_3**2/(103680*epsilon) - 2123*f_3/(22394880*epsilon) + 91*f_5/(207360*epsilon) - 131*pi**4/(74649600*epsilon) - pi**6/(6531840*epsilon) - 3533/(44789760*epsilon) - 203*f_3/(622080*epsilon**2) - 7*f_5/(51840*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 2507/(5598720*epsilon**2) + 13*f_3/(51840*epsilon**3) - 11/(15552*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 13/(25920*epsilon**4) - 1/(6480*epsilon**5)","16008":"-f_3**2/(155520*epsilon) - 10267*f_3/(33592320*epsilon) + 49*f_5/(155520*epsilon) - 2527*pi**4/(335923200*epsilon) - pi**6/(8398080*epsilon) + 120781/(100776960*epsilon) + 173*f_3/(58320*epsilon**2) + f_5/(6480*epsilon**2) - 71/(62208*epsilon**2) - 89*pi**4/(27993600*epsilon**2) - 419*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 217/(349920*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","16009":"-25*f_3**2/(7776*epsilon) - 4153*f_3/(466560*epsilon) - pi**4*f_3/(38880*epsilon) + 3017*f_5/(233280*epsilon) + 107*f_7/(34560*epsilon) + pi**6/(1469664*epsilon) + 127*pi**4/(4665600*epsilon) + 19*f_3**2/(3240*epsilon**2) + 149*f_3/(19440*epsilon**2) - 11*f_5/(486*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16010":"323*f_3/(3732480*epsilon) - pi**4/(9331200*epsilon) + 469411/(2418647040*epsilon) - f_3/(3888*epsilon**2) - 146893/(201553920*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 33869/(33592320*epsilon**3) - 1109/(1866240*epsilon**4) + 7/(38880*epsilon**5) - 1/(38880*epsilon**6)","16011":"11*f_3/(466560*epsilon) - 466103/(453496320*epsilon) - pi**4/(55987200*epsilon) - f_3/(466560*epsilon**2) + 197857/(302330880*epsilon**2) + 118583/(201553920*epsilon**3) - 12809/(16796160*epsilon**4) + 457/(1399680*epsilon**5) - 7/(116640*epsilon**6)","16012":"-227*f_3**2/(38880*epsilon) - 1721*f_3/(233280*epsilon) - 13*pi**4*f_3/(388800*epsilon) + 7039*f_5/(466560*epsilon) + 377*f_7/(103680*epsilon) - pi**6/(2939328*epsilon) + 43*pi**4/(1166400*epsilon) + 53*f_3**2/(6480*epsilon**2) + 149*f_3/(19440*epsilon**2) - 191*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16013":"-43*f_3**2/(622080*epsilon) + 37489*f_3/(67184640*epsilon) - 71*f_5/(311040*epsilon) - 2029/(3732480*epsilon) - pi**6/(23514624*epsilon) + 83*pi**4/(33592320*epsilon) - 3131*f_3/(3732480*epsilon**2) + 17*f_5/(103680*epsilon**2) - 77*pi**4/(111974400*epsilon**2) + 6641/(8957952*epsilon**2) + 187*f_3/(233280*epsilon**3) - 4709/(4478976*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 125/(186624*epsilon**4) - 23/(155520*epsilon**5)","16014":"121*f_3**2/(311040*epsilon) - 12881*f_3/(11197440*epsilon) - 307*f_5/(933120*epsilon) - pi**6/(14696640*epsilon) + pi**4/(27993600*epsilon) + 191011/(134369280*epsilon) - 203*f_3/(1866240*epsilon**2) + 43*f_5/(155520*epsilon**2) - 133/(248832*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 11*f_3/(19440*epsilon**3) - 379/(746496*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 5/(10368*epsilon**4) - 1/(8640*epsilon**5)","16015":"f_3**2/(207360*epsilon) + 16607*f_3/(22394880*epsilon) + 19*f_5/(124416*epsilon) - 269563/(537477120*epsilon) - 367*pi**4/(111974400*epsilon) - pi**6/(19595520*epsilon) - 167*f_3/(248832*epsilon**2) - f_5/(34560*epsilon**2) + 103*pi**4/(37324800*epsilon**2) + 3599/(7464960*epsilon**2) + 79*f_3/(155520*epsilon**3) - 1195/(1492992*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 77/(103680*epsilon**4) - 13/(51840*epsilon**5)","16016":"91*f_3**2/(414720*epsilon) + 3701*f_3/(44789760*epsilon) + f_5/(311040*epsilon) - 171461/(537477120*epsilon) - 341*pi**4/(447897600*epsilon) - pi**6/(31352832*epsilon) - 569*f_3/(1492992*epsilon**2) + f_5/(23040*epsilon**2) + 89*pi**4/(74649600*epsilon**2) + 167/(368640*epsilon**2) + f_3/(4320*epsilon**3) - 373/(746496*epsilon**3) - pi**4/(2073600*epsilon**3) - f_3/(17280*epsilon**4) + 191/(622080*epsilon**4) - 1/(12960*epsilon**5)","16017":"1379*f_3/(1244160*epsilon) - 687457/(1612431360*epsilon) + 23*pi**4/(12441600*epsilon) - 287*f_3/(103680*epsilon**2) - pi**4/(518400*epsilon**2) + 30017/(53747712*epsilon**2) + f_3/(480*epsilon**3) + 605/(1119744*epsilon**3) - 2839/(933120*epsilon**4) + 13/(5184*epsilon**5) - 11/(12960*epsilon**6)","16018":"-f_3/(2560*epsilon) - 1877/(44789760*epsilon) + pi**4/(1555200*epsilon) + f_3/(864*epsilon**2) - pi**4/(518400*epsilon**2) + 1997/(5598720*epsilon**2) - f_3/(4320*epsilon**3) - 3307/(1866240*epsilon**3) + 1523/(933120*epsilon**4) - 7/(9720*epsilon**5) + 1/(6480*epsilon**6)","16019":"f_3**2/(25920*epsilon) - 1217*f_3/(699840*epsilon) - 65*f_5/(62208*epsilon) - 217*pi**4/(55987200*epsilon) - pi**6/(19595520*epsilon) + 36757/(16796160*epsilon) + 101*f_3/(23328*epsilon**2) + f_5/(2160*epsilon**2) - 4259/(2799360*epsilon**2) - 89*pi**4/(9331200*epsilon**2) - 89*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 43/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16020":"13*f_3**2/(155520*epsilon) - 1439*f_3/(699840*epsilon) + 11*f_5/(46656*epsilon) - 53*pi**4/(11197440*epsilon) - pi**6/(7348320*epsilon) + 16159/(16796160*epsilon) + 511*f_3/(116640*epsilon**2) + 31*f_5/(77760*epsilon**2) - 89*pi**4/(9331200*epsilon**2) - 2267/(2799360*epsilon**2) - 89*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 31/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16021":"f_3**2/(17280*epsilon) - 317*f_3/(233280*epsilon) + 61*f_5/(17280*epsilon) - 120023/(89579520*epsilon) - pi**6/(1306368*epsilon) - pi**4/(3732480*epsilon) + 559*f_3/(207360*epsilon**2) - f_5/(1728*epsilon**2) - 17543/(14929920*epsilon**2) - 59*pi**4/(6220800*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(103680*epsilon**3) + 721/(248832*epsilon**3) + f_3/(864*epsilon**4) - 71/(34560*epsilon**4) + 1/(1728*epsilon**5)","16022":"17*f_3**2/(103680*epsilon) - 8221*f_3/(7464960*epsilon) + f_5/(4860*epsilon) - 23*pi**6/(78382080*epsilon) - 13*pi**4/(7464960*epsilon) + 6661/(14929920*epsilon) + 1081*f_3/(414720*epsilon**2) + f_5/(6480*epsilon**2) - 18119/(7464960*epsilon**2) + 17*pi**4/(12441600*epsilon**2) - 149*f_3/(51840*epsilon**3) - pi**4/(259200*epsilon**3) + 701/(165888*epsilon**3) + f_3/(540*epsilon**4) - 383/(103680*epsilon**4) + 19/(17280*epsilon**5)","16023":"-f_3**2/(6912*epsilon) + 413*f_3/(829440*epsilon) + 97*f_5/(207360*epsilon) - 5015/(35831808*epsilon) - pi**4/(3110400*epsilon) + pi**6/(26127360*epsilon) + 359*f_3/(1244160*epsilon**2) - f_5/(2880*epsilon**2) - 7969/(14929920*epsilon**2) + pi**4/(165888*epsilon**2) - f_3/(432*epsilon**3) - pi**4/(172800*epsilon**3) + 7937/(2488320*epsilon**3) + 7*f_3/(4320*epsilon**4) - 67/(25920*epsilon**4) + 11/(17280*epsilon**5)","16024":"89*f_3**2/(207360*epsilon) - 227*f_3/(933120*epsilon) + 131*f_5/(124416*epsilon) - 17*pi**6/(39191040*epsilon) - 47*pi**4/(14929920*epsilon) + 13301/(44789760*epsilon) + 11*f_3/(248832*epsilon**2) + 41*f_5/(103680*epsilon**2) - 13*pi**4/(2488320*epsilon**2) + 2753/(2488320*epsilon**2) - f_3/(1728*epsilon**3) - 2267/(2488320*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 91/(51840*epsilon**4) + 19/(17280*epsilon**5)","16025":"7*f_3**2/(34560*epsilon) - 2063*f_3/(933120*epsilon) + 119*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 7*pi**4/(1492992*epsilon) + 2957/(1119744*epsilon) - 67*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) + 727/(1866240*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - 1/(648*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16026":"-41*f_3**2/(155520*epsilon) + 5939*f_3/(8398080*epsilon) - 217*f_5/(1866240*epsilon) - 797777/(1612431360*epsilon) - pi**6/(117573120*epsilon) + 119*pi**4/(167961600*epsilon) - 679*f_3/(933120*epsilon**2) - f_5/(77760*epsilon**2) - 11*pi**4/(3499200*epsilon**2) + 15931/(13436928*epsilon**2) + 11*f_3/(8640*epsilon**3) - 4387/(2239488*epsilon**3) + 7*pi**4/(2332800*epsilon**3) - 13*f_3/(19440*epsilon**4) + 73/(62208*epsilon**4) - 19/(77760*epsilon**5)","16027":"7*f_3**2/(20736*epsilon) - 557*f_3/(1399680*epsilon) - 11*f_5/(38880*epsilon) - pi**6/(2449440*epsilon) - 11*pi**4/(55987200*epsilon) + 3931/(59719680*epsilon) + 139*f_3/(103680*epsilon**2) + 7*f_5/(12960*epsilon**2) - 5731/(4976640*epsilon**2) - 7*pi**4/(18662400*epsilon**2) - 367*f_3/(155520*epsilon**3) - pi**4/(1555200*epsilon**3) + 2363/(746496*epsilon**3) + 19*f_3/(12960*epsilon**4) - 989/(311040*epsilon**4) + 13/(12960*epsilon**5)","16028":"-f_3**2/(3240*epsilon) - 43*f_3/(103680*epsilon) + 251*f_5/(311040*epsilon) - 17*pi**4/(2073600*epsilon) - 13*pi**6/(19595520*epsilon) + 165491/(89579520*epsilon) - f_3/(19440*epsilon**2) + 13*f_5/(12960*epsilon**2) - 7*pi**4/(1555200*epsilon**2) + 3181/(7464960*epsilon**2) - 7*f_3/(12960*epsilon**3) - 83/(124416*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 5/(3456*epsilon**4) + 1/(1080*epsilon**5)","16029":"-43*f_3**2/(622080*epsilon) + 26689*f_3/(67184640*epsilon) - 37*f_5/(103680*epsilon) - 149/(746496*epsilon) - pi**6/(23514624*epsilon) + 83*pi**4/(33592320*epsilon) - 3131*f_3/(3732480*epsilon**2) + 17*f_5/(103680*epsilon**2) - 77*pi**4/(111974400*epsilon**2) + 5777/(8957952*epsilon**2) + 187*f_3/(233280*epsilon**3) - 4709/(4478976*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 125/(186624*epsilon**4) - 23/(155520*epsilon**5)","16030":"-47*f_3**2/(155520*epsilon) - 2617*f_3/(5598720*epsilon) - 229*f_5/(466560*epsilon) - 43*pi**4/(13996800*epsilon) - pi**6/(29393280*epsilon) + 17239/(16796160*epsilon) + 1691*f_3/(933120*epsilon**2) + 7*f_5/(77760*epsilon**2) - 3359/(2799360*epsilon**2) + pi**4/(3110400*epsilon**2) - 7*f_3/(4860*epsilon**3) + pi**4/(388800*epsilon**3) + 31/(58320*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","16031":"-7*f_3**2/(12960*epsilon) + 2351*f_3/(5598720*epsilon) + 7*f_5/(155520*epsilon) - 8777/(16796160*epsilon) - 17*pi**4/(6998400*epsilon) + pi**6/(19595520*epsilon) + 1331*f_3/(933120*epsilon**2) - f_5/(4320*epsilon**2) - 89/(2799360*epsilon**2) + pi**4/(3110400*epsilon**2) - 7*f_3/(4860*epsilon**3) + pi**4/(388800*epsilon**3) + 1/(3645*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","16032":"29*f_3/(51840*epsilon) - 19*f_5/(69120*epsilon) - 55243/(179159040*epsilon) - pi**4/(345600*epsilon) - 49*f_3/(34560*epsilon**2) - pi**4/(2073600*epsilon**2) + 37285/(17915904*epsilon**2) + 29*f_3/(17280*epsilon**3) - 30059/(14929920*epsilon**3) - 1043/(1244160*epsilon**4) + 199/(103680*epsilon**5) - 7/(8640*epsilon**6)","16033":"-1033*f_3/(933120*epsilon) - f_5/(4320*epsilon) + pi**4/(2073600*epsilon) + 264767/(302330880*epsilon) + 229*f_3/(311040*epsilon**2) - 7399/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) - 7*f_3/(25920*epsilon**3) - 38249/(67184640*epsilon**3) + 509/(1119744*epsilon**4) - 5/(31104*epsilon**5) + 1/(38880*epsilon**6)","16034":"-49*f_3**2/(77760*epsilon) - 593*f_3/(933120*epsilon) + pi**4*f_3/(777600*epsilon) - 329*f_5/(46656*epsilon) + 247*f_7/(17280*epsilon) - 14033/(1866240*epsilon) - 29*pi**4/(1866240*epsilon) + 31*pi**6/(5878656*epsilon) + f_3**2/(12960*epsilon**2) - 1247*f_3/(155520*epsilon**2) + 227*f_5/(15552*epsilon**2) - 539/(207360*epsilon**2) - pi**6/(979776*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 41*f_3/(6480*epsilon**3) - f_5/(81*epsilon**3) + 7/(1296*epsilon**3) - 1/(720*epsilon**4)","16035":"-61*f_3**2/(103680*epsilon) + 61*f_3/(233280*epsilon) + 41*f_5/(155520*epsilon) - 23*pi**6/(19595520*epsilon) + 187*pi**4/(37324800*epsilon) + 11017/(5598720*epsilon) - 43*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) + 323/(373248*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16036":"7301*f_3/(11197440*epsilon) + 7*f_5/(311040*epsilon) - 113*pi**4/(111974400*epsilon) + 3219911/(7255941120*epsilon) - 25*f_3/(186624*epsilon**2) - 299131/(241864704*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 190709/(201553920*epsilon**3) - 6097/(16796160*epsilon**4) + 37/(466560*epsilon**5) - 1/(116640*epsilon**6)","16037":"-1243*f_3/(3732480*epsilon) - 83*f_5/(1244160*epsilon) + 23*pi**4/(111974400*epsilon) + 7253027/(14511882240*epsilon) + 23*f_3/(933120*epsilon**2) - 1852753/(4837294080*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 36367/(80621568*epsilon**3) - 2135/(6718464*epsilon**4) + 103/(933120*epsilon**5) - 1/(58320*epsilon**6)","16038":"-11*f_3**2/(77760*epsilon) - 9241*f_3/(5598720*epsilon) - 329*f_5/(466560*epsilon) - 113*pi**4/(27993600*epsilon) - pi**6/(8398080*epsilon) + 43147/(16796160*epsilon) + 2231*f_3/(933120*epsilon**2) + f_5/(2430*epsilon**2) - 6629/(2799360*epsilon**2) + pi**4/(3110400*epsilon**2) - 7*f_3/(4860*epsilon**3) + pi**4/(388800*epsilon**3) + 23/(29160*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","16039":"-11*f_3**2/(77760*epsilon) - 6769*f_3/(5598720*epsilon) - 329*f_5/(466560*epsilon) - 101*pi**4/(27993600*epsilon) - pi**6/(8398080*epsilon) + 32011/(16796160*epsilon) + 1991*f_3/(933120*epsilon**2) + f_5/(2430*epsilon**2) - 1271/(699840*epsilon**2) + pi**4/(3110400*epsilon**2) - 7*f_3/(4860*epsilon**3) + pi**4/(388800*epsilon**3) + 77/(116640*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","16040":"1693*f_3/(7464960*epsilon) - f_5/(46080*epsilon) - pi**4/(2073600*epsilon) - 257/(44789760*epsilon) - f_3/(3240*epsilon**2) - 34039/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) + 31/(2799360*epsilon**3) + 305/(746496*epsilon**4) - 23/(25920*epsilon**5) + 7/(12960*epsilon**6)","16041":"f_3**2/(2304*epsilon) - 749*f_3/(933120*epsilon) + 199*f_5/(103680*epsilon) - 8399/(5598720*epsilon) - pi**6/(1088640*epsilon) - pi**4/(7464960*epsilon) - 283*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) + 1339/(1866240*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 7/(6480*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16042":"8809*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 371315/(725594112*epsilon) - 47*pi**4/(55987200*epsilon) - 103*f_3/(233280*epsilon**2) + pi**4/(1866240*epsilon**2) + 79339/(483729408*epsilon**2) + f_3/(15552*epsilon**3) + 3053/(14929920*epsilon**3) - 1613/(6718464*epsilon**4) + 313/(2799360*epsilon**5) - 1/(46656*epsilon**6)","16043":"5191*f_3/(11197440*epsilon) - 7*f_5/(311040*epsilon) - 121*pi**4/(111974400*epsilon) - 184087/(3627970560*epsilon) - 277*f_3/(933120*epsilon**2) - 30173/(483729408*epsilon**2) + pi**4/(1866240*epsilon**2) + f_3/(15552*epsilon**3) + 3533/(14929920*epsilon**3) - 1613/(6718464*epsilon**4) + 313/(2799360*epsilon**5) - 1/(46656*epsilon**6)","16044":"-4999*f_3/(22394880*epsilon) - 23*f_5/(1244160*epsilon) - 29754293/(87071293440*epsilon) + 23*pi**4/(223948800*epsilon) + 61*f_3/(622080*epsilon**2) - pi**4/(12441600*epsilon**2) + 1196651/(2902376448*epsilon**2) - f_3/(103680*epsilon**3) - 48071/(201553920*epsilon**3) + 1991/(25194240*epsilon**4) - 1/(65610*epsilon**5) + 1/(699840*epsilon**6)","16045":"43*f_3/(3732480*epsilon) + f_5/(46080*epsilon) - pi**4/(1244160*epsilon) + 501727/(3224862720*epsilon) + 7*f_3/(138240*epsilon**2) + pi**4/(12441600*epsilon**2) + 18413/(134369280*epsilon**2) - 7*f_3/(51840*epsilon**3) - 3251/(4478976*epsilon**3) + 2851/(3732480*epsilon**4) - 67/(155520*epsilon**5) + 1/(8640*epsilon**6)","16046":"563*f_3/(1244160*epsilon) - 11*f_5/(51840*epsilon) - pi**4/(1244160*epsilon) + 68873/(134369280*epsilon) - 19*f_3/(34560*epsilon**2) - 743/(3317760*epsilon**2) + pi**4/(518400*epsilon**2) + 7*f_3/(8640*epsilon**3) - 14003/(14929920*epsilon**3) - 137/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16047":"149*f_3**2/(103680*epsilon) - 4901*f_3/(1866240*epsilon) - 269*f_5/(311040*epsilon) + pi**6/(1224720*epsilon) + 101*pi**4/(12441600*epsilon) + 17167/(17915904*epsilon) + 127*f_3/(62208*epsilon**2) - 7*f_5/(51840*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 4987/(14929920*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 131/(82944*epsilon**3) + f_3/(1440*epsilon**4) - 173/(103680*epsilon**4) + 1/(1728*epsilon**5)","16048":"-5*f_3**2/(62208*epsilon) + 6007*f_3/(22394880*epsilon) - 121*f_5/(1866240*epsilon) - 163*pi**4/(74649600*epsilon) + pi**6/(58786560*epsilon) + 75839/(537477120*epsilon) - 271*f_3/(622080*epsilon**2) - f_5/(155520*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 649/(1658880*epsilon**2) + 13*f_3/(51840*epsilon**3) - 3373/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 11/(17280*epsilon**4) - 1/(5184*epsilon**5)","16049":"101*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 241*f_3/(46656*epsilon) - 619*f_5/(46656*epsilon) + 109*f_7/(51840*epsilon) - 47*pi**4/(2332800*epsilon) - 317/(466560*epsilon) + 13*pi**6/(2939328*epsilon) - 11*f_3**2/(6480*epsilon**2) - 59*f_3/(4860*epsilon**2) + 29*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) - 11/(19440*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","16050":"209*f_3**2/(38880*epsilon) + pi**4*f_3/(97200*epsilon) + 6419*f_3/(233280*epsilon) - 2017*f_5/(46656*epsilon) - 89*f_7/(25920*epsilon) - 17*pi**6/(2939328*epsilon) + 37*pi**4/(2332800*epsilon) + 5791/(466560*epsilon) - 13*f_3**2/(3240*epsilon**2) - 41*f_3/(1215*epsilon**2) + 13*f_5/(243*epsilon**2) - pi**6/(122472*epsilon**2) - 29/(4860*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","16051":"43*f_3**2/(311040*epsilon) - 4745*f_3/(6718464*epsilon) + 11*f_5/(25920*epsilon) - 17*pi**4/(2624400*epsilon) + pi**6/(11757312*epsilon) + 19709/(20155392*epsilon) + 989*f_3/(622080*epsilon**2) - 17*f_5/(51840*epsilon**2) - 6023/(5598720*epsilon**2) + 233*pi**4/(55987200*epsilon**2) - 193*f_3/(116640*epsilon**3) + pi**4/(2332800*epsilon**3) + 241/(349920*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","16052":"43*f_3**2/(311040*epsilon) - 4745*f_3/(6718464*epsilon) + 11*f_5/(25920*epsilon) - 17*pi**4/(2624400*epsilon) + pi**6/(11757312*epsilon) + 99193/(100776960*epsilon) + 989*f_3/(622080*epsilon**2) - 17*f_5/(51840*epsilon**2) - 6023/(5598720*epsilon**2) + 233*pi**4/(55987200*epsilon**2) - 193*f_3/(116640*epsilon**3) + pi**4/(2332800*epsilon**3) + 241/(349920*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","16053":"-41*f_3**2/(155520*epsilon) - 6043*f_3/(5598720*epsilon) - 323*f_5/(933120*epsilon) - 71*pi**4/(27993600*epsilon) - pi**6/(29393280*epsilon) + 25279/(16796160*epsilon) + 343*f_3/(186624*epsilon**2) + 11*f_5/(38880*epsilon**2) - 4067/(2799360*epsilon**2) + pi**4/(3110400*epsilon**2) - 7*f_3/(4860*epsilon**3) + pi**4/(388800*epsilon**3) + 17/(29160*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","16054":"-29*f_3**2/(155520*epsilon) - 8947*f_3/(5598720*epsilon) - 713*f_5/(933120*epsilon) - 23*pi**4/(6998400*epsilon) - pi**6/(29393280*epsilon) + 43039/(16796160*epsilon) + 427*f_3/(186624*epsilon**2) + 11*f_5/(38880*epsilon**2) - 1493/(699840*epsilon**2) + pi**4/(3110400*epsilon**2) - 7*f_3/(4860*epsilon**3) + pi**4/(388800*epsilon**3) + 83/(116640*epsilon**3) + f_3/(3240*epsilon**4) - 1/(9720*epsilon**4)","16055":"-f_3**2/(6480*epsilon) + 143*f_3/(82944*epsilon) - 157*f_5/(62208*epsilon) - pi**4/(138240*epsilon) + pi**6/(1959552*epsilon) + 140153/(134369280*epsilon) - 211*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(259200*epsilon**2) + 15827/(9953280*epsilon**2) + 19*f_3/(8640*epsilon**3) - 40499/(14929920*epsilon**3) + 11/(82944*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16056":"-11*f_3**2/(34560*epsilon) + 3991*f_3/(933120*epsilon) - 221*f_5/(103680*epsilon) - pi**6/(311040*epsilon) + 47*pi**4/(7464960*epsilon) + 6751/(5598720*epsilon) - 1963*f_3/(622080*epsilon**2) + 53*f_5/(17280*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 4333/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16057":"13*f_3**2/(20736*epsilon) - 281*f_3/(93312*epsilon) + 401*f_5/(155520*epsilon) - 19*pi**6/(9797760*epsilon) - 37*pi**4/(7464960*epsilon) + 21433/(5598720*epsilon) - 499*f_3/(622080*epsilon**2) + 89*f_5/(51840*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 2773/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16058":"41*f_3/(414720*epsilon) - 78089/(537477120*epsilon) - 11*f_3/(27648*epsilon**2) + 109553/(179159040*epsilon**2) + f_3/(2304*epsilon**3) - 10451/(8957952*epsilon**3) + 4511/(3732480*epsilon**4) - 61/(62208*epsilon**5) + 1/(2592*epsilon**6)","16059":"119*f_3/(311040*epsilon) + 37*f_5/(41472*epsilon) - 89299/(179159040*epsilon) - 29*pi**4/(6220800*epsilon) + f_3/(480*epsilon**2) - 143839/(89579520*epsilon**2) + pi**4/(2073600*epsilon**2) - 13*f_3/(5760*epsilon**3) + 44677/(14929920*epsilon**3) - 3203/(1244160*epsilon**4) + 199/(103680*epsilon**5) - 7/(8640*epsilon**6)","16060":"1573*f_3/(5598720*epsilon) + 113*f_5/(311040*epsilon) - 93823/(134369280*epsilon) + 91*pi**4/(111974400*epsilon) + 1337*f_3/(1866240*epsilon**2) - 213157/(268738560*epsilon**2) - pi**4/(9331200*epsilon**2) - 107*f_3/(155520*epsilon**3) + 26939/(33592320*epsilon**3) + 551/(2799360*epsilon**4) - 19/(46656*epsilon**5) + 1/(7776*epsilon**6)","16061":"13*f_3**2/(20736*epsilon) - 587*f_3/(93312*epsilon) + 1001*f_5/(155520*epsilon) - 19*pi**6/(9797760*epsilon) - 37*pi**4/(7464960*epsilon) + 21433/(5598720*epsilon) - 499*f_3/(622080*epsilon**2) + 89*f_5/(51840*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 2773/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 17/(6480*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16062":"13*f_3**2/(207360*epsilon) - 11849*f_3/(7464960*epsilon) - 29*f_5/(124416*epsilon) - pi**6/(9797760*epsilon) + 13*pi**4/(4147200*epsilon) + 191519/(179159040*epsilon) + 3401*f_3/(1244160*epsilon**2) + 31*f_5/(103680*epsilon**2) - 25489/(14929920*epsilon**2) - 37*pi**4/(4147200*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 1231/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 47/(25920*epsilon**4) + 1/(1440*epsilon**5)","16063":"161*f_3/(933120*epsilon) + 11*f_5/(77760*epsilon) - 61*pi**4/(55987200*epsilon) + 233161/(226748160*epsilon) + 109*f_3/(933120*epsilon**2) - 2029121/(1209323520*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 215981/(201553920*epsilon**3) - 6313/(16796160*epsilon**4) + 37/(466560*epsilon**5) - 1/(116640*epsilon**6)","16064":"61*f_3/(62208*epsilon) - f_5/(1080*epsilon) - 17*pi**4/(6220800*epsilon) + 30071/(44789760*epsilon) + 19*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) + 13879/(29859840*epsilon**2) - f_3/(2880*epsilon**3) - 2221/(4976640*epsilon**3) - 23/(82944*epsilon**4) + 53/(34560*epsilon**5) - 1/(960*epsilon**6)","16065":"-179*f_3**2/(103680*epsilon) + 1637*f_3/(933120*epsilon) + 371*f_5/(311040*epsilon) - 69191/(44789760*epsilon) - pi**6/(4898880*epsilon) + 53*pi**4/(6220800*epsilon) + 19*f_3/(155520*epsilon**2) + 73*f_5/(51840*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 113/(1866240*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 509/(311040*epsilon**3) + f_3/(1440*epsilon**4) - 19/(12960*epsilon**4) + 1/(2160*epsilon**5)","16066":"-49*f_3**2/(77760*epsilon) - 5633*f_3/(933120*epsilon) + pi**4*f_3/(777600*epsilon) + 31*f_5/(46656*epsilon) + 247*f_7/(17280*epsilon) - 16553/(1866240*epsilon) - 29*pi**4/(1866240*epsilon) + 31*pi**6/(5878656*epsilon) + f_3**2/(12960*epsilon**2) - 1247*f_3/(155520*epsilon**2) + 227*f_5/(15552*epsilon**2) - 539/(207360*epsilon**2) - pi**6/(979776*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 41*f_3/(6480*epsilon**3) - f_5/(81*epsilon**3) + 7/(1296*epsilon**3) - 1/(720*epsilon**4)","16067":"-127*f_3**2/(77760*epsilon) - 1943*f_3/(233280*epsilon) - pi**4*f_3/(97200*epsilon) + 6079*f_5/(466560*epsilon) - 197*f_7/(103680*epsilon) - 5*pi**6/(5878656*epsilon) + 71*pi**4/(2332800*epsilon) + f_3**2/(810*epsilon**2) + 14*f_3/(1215*epsilon**2) - 11*f_5/(486*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16068":"197*f_3**2/(77760*epsilon) - 11*pi**4*f_3/(777600*epsilon) + 1963*f_3/(933120*epsilon) - 7169*f_5/(466560*epsilon) + 517*f_7/(51840*epsilon) - 1373/(373248*epsilon) + 83*pi**4/(9331200*epsilon) + 31*pi**6/(5878656*epsilon) - 11*f_3**2/(12960*epsilon**2) - 359*f_3/(155520*epsilon**2) + 227*f_5/(15552*epsilon**2) - 3553/(622080*epsilon**2) - 17*pi**4/(1555200*epsilon**2) - pi**6/(979776*epsilon**2) + 29*f_3/(6480*epsilon**3) - f_5/(81*epsilon**3) + 1/(144*epsilon**3) - 1/(720*epsilon**4)","16069":"29*f_3**2/(311040*epsilon) - 6841*f_3/(33592320*epsilon) + 371*f_5/(933120*epsilon) - 227*pi**4/(41990400*epsilon) + pi**6/(5878656*epsilon) + 8369/(20155392*epsilon) + 161*f_3/(124416*epsilon**2) - 71*f_5/(155520*epsilon**2) - 3629/(5598720*epsilon**2) + 233*pi**4/(55987200*epsilon**2) - 193*f_3/(116640*epsilon**3) + pi**4/(2332800*epsilon**3) + 107/(174960*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","16070":"-11*f_3**2/(103680*epsilon) + 1039*f_3/(933120*epsilon) + 467*f_5/(311040*epsilon) - 29*pi**6/(9797760*epsilon) - 73/(1119744*epsilon) + 199*pi**4/(37324800*epsilon) - 1603*f_3/(622080*epsilon**2) + 109*f_5/(51840*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 3943/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 7/(3240*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16071":"71*f_3**2/(103680*epsilon) - 415*f_3/(186624*epsilon) + 337*f_5/(311040*epsilon) - 23*pi**6/(19595520*epsilon) + 19*pi**4/(37324800*epsilon) + 19429/(5598720*epsilon) - 523*f_3/(622080*epsilon**2) + 59*f_5/(51840*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 2509/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16072":"-1081*f_3/(1244160*epsilon) - 7*f_5/(103680*epsilon) - 31*pi**4/(12441600*epsilon) + 766189/(537477120*epsilon) + 197*f_3/(103680*epsilon**2) - 2833/(1492992*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(960*epsilon**3) + 2189/(2985984*epsilon**3) - 989/(1244160*epsilon**4) + 211/(103680*epsilon**5) - 11/(8640*epsilon**6)","16073":"-37*f_3/(82944*epsilon) + f_5/(51840*epsilon) - 11*pi**4/(3110400*epsilon) + 1859/(1574640*epsilon) + 7*f_3/(10368*epsilon**2) - 39493/(53747712*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) - 45637/(44789760*epsilon**3) + 101/(3732480*epsilon**4) + 17/(6912*epsilon**5) - 43/(25920*epsilon**6)","16074":"53*f_3**2/(34560*epsilon) - 1621*f_3/(466560*epsilon) + 19*f_5/(17280*epsilon) - 11*pi**6/(6531840*epsilon) + 247*pi**4/(37324800*epsilon) + 5281/(5598720*epsilon) - 643*f_3/(622080*epsilon**2) + 11*f_5/(5760*epsilon**2) - 121/(373248*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16075":"-f_3**2/(1296*epsilon) + 4619*f_3/(311040*epsilon) - 539*f_5/(25920*epsilon) - 133*f_7/(34560*epsilon) - pi**4/(57600*epsilon) + 3713/(1866240*epsilon) + pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 193*f_3/(17280*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 277/(622080*epsilon**2) + pi**4/(57600*epsilon**2) + 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 1/(432*epsilon**3) - 1/(720*epsilon**4)","16076":"47*f_3/(51840*epsilon) - f_5/(34560*epsilon) - 33529/(44789760*epsilon) - 31*pi**4/(12441600*epsilon) + 77*f_3/(103680*epsilon**2) - 21329/(29859840*epsilon**2) - f_3/(1728*epsilon**3) - 377/(995328*epsilon**3) + 77/(414720*epsilon**4) + 53/(34560*epsilon**5) - 1/(960*epsilon**6)","16077":"-49*f_3/(82944*epsilon) + f_5/(51840*epsilon) - 11*pi**4/(3110400*epsilon) + 62647/(50388480*epsilon) + 7*f_3/(10368*epsilon**2) - 174137/(268738560*epsilon**2) + pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) - 45637/(44789760*epsilon**3) + 101/(3732480*epsilon**4) + 17/(6912*epsilon**5) - 43/(25920*epsilon**6)","16078":"13*f_3**2/(20736*epsilon) + 563*f_3/(1244160*epsilon) + 113*f_5/(38880*epsilon) - 11*pi**6/(4898880*epsilon) - 51443/(29859840*epsilon) + 13*pi**4/(1866240*epsilon) + 919*f_3/(622080*epsilon**2) - 127*f_5/(51840*epsilon**2) - 121*pi**4/(6220800*epsilon**2) + 7861/(2488320*epsilon**2) - 73*f_3/(25920*epsilon**3) + 5/(124416*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 71/(25920*epsilon**4) + 1/(864*epsilon**5)","16079":"403*f_3/(155520*epsilon) - 139*f_5/(69120*epsilon) - 29*pi**4/(3110400*epsilon) - 13475/(107495424*epsilon) - 91*f_3/(41472*epsilon**2) + f_5/(432*epsilon**2) - 4627/(3732480*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 11*f_3/(8640*epsilon**3) - 113/(186624*epsilon**3) + 817/(622080*epsilon**4) + 17/(6480*epsilon**5) - 11/(4320*epsilon**6)","16080":"13*f_3**2/(103680*epsilon) + 14417*f_3/(11197440*epsilon) + 7*f_5/(9720*epsilon) - 99791/(26873856*epsilon) - 1031*pi**4/(111974400*epsilon) - pi**6/(6531840*epsilon) - 163*f_3/(186624*epsilon**2) - 7*f_5/(51840*epsilon**2) + pi**4/(291600*epsilon**2) + 22619/(5598720*epsilon**2) + f_3/(2430*epsilon**3) - 2113/(933120*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(1215*epsilon**4) - 1/(6480*epsilon**5)","16081":"-f_3**2/(51840*epsilon) + 3533*f_3/(7464960*epsilon) - 113*f_5/(155520*epsilon) - 23*pi**6/(39191040*epsilon) - 73*pi**4/(74649600*epsilon) + 39737/(89579520*epsilon) + 37*f_3/(103680*epsilon**2) + f_5/(1296*epsilon**2) - 5407/(14929920*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(480*epsilon**3) + 823/(414720*epsilon**3) + f_3/(432*epsilon**4) - 139/(34560*epsilon**4) + 1/(576*epsilon**5)","16082":"-11*f_3**2/(34560*epsilon) - 8231*f_3/(7464960*epsilon) + 55*f_5/(41472*epsilon) + 27847/(179159040*epsilon) + 13*pi**4/(4976640*epsilon) + pi**6/(933120*epsilon) + 697*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - 77*pi**4/(6220800*epsilon**2) + 2909/(14929920*epsilon**2) - 77*f_3/(51840*epsilon**3) + 41/(138240*epsilon**3) + pi**4/(172800*epsilon**3) + f_3/(1440*epsilon**4) - 61/(51840*epsilon**4) + 1/(1728*epsilon**5)","16083":"23*f_3**2/(4320*epsilon) - pi**4*f_3/(129600*epsilon) + 907*f_3/(155520*epsilon) - 29*f_5/(1296*epsilon) + 7*f_7/(51840*epsilon) - pi**4/(777600*epsilon) + 259/(116640*epsilon) + pi**6/(139968*epsilon) - f_3**2/(360*epsilon**2) - f_3/(432*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 133/(25920*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(216*epsilon**3) + 13/(3240*epsilon**3) - 1/(1080*epsilon**4)","16084":"-2597*f_3/(1244160*epsilon) + 43*f_5/(103680*epsilon) - 112261/(134369280*epsilon) + 11*pi**4/(3110400*epsilon) + 89*f_3/(51840*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 209/(3317760*epsilon**2) - 7*f_3/(8640*epsilon**3) + 38989/(14929920*epsilon**3) - 809/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16085":"-187*f_3**2/(207360*epsilon) + 2551*f_3/(3732480*epsilon) - 809*f_5/(622080*epsilon) - 69253/(179159040*epsilon) + pi**6/(2449440*epsilon) + 209*pi**4/(24883200*epsilon) + 239*f_3/(622080*epsilon**2) + 113*f_5/(103680*epsilon**2) - 35947/(29859840*epsilon**2) - 49*pi**4/(6220800*epsilon**2) - 49*f_3/(51840*epsilon**3) + pi**4/(345600*epsilon**3) + 1327/(829440*epsilon**3) + f_3/(2880*epsilon**4) - 173/(207360*epsilon**4) + 1/(3456*epsilon**5)","16086":"-13*f_3**2/(12960*epsilon) + 1781*f_3/(311040*epsilon) + 127*f_5/(155520*epsilon) - 697/(124416*epsilon) - 17*pi**6/(9797760*epsilon) - pi**4/(1036800*epsilon) - 47*f_3/(9720*epsilon**2) + f_5/(3240*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 431/(116640*epsilon**2) + 13*f_3/(6480*epsilon**3) - 53/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16087":"-187*f_3/(2488320*epsilon) - f_5/(15360*epsilon) + 707/(134369280*epsilon) + pi**4/(691200*epsilon) - 29*f_3/(138240*epsilon**2) - 14053/(89579520*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 5981/(22394880*epsilon**3) + 1093/(3732480*epsilon**4) - 109/(155520*epsilon**5) + 1/(2880*epsilon**6)","16088":"-4037*f_3/(1244160*epsilon) - 31*f_5/(12960*epsilon) - 79*pi**4/(6220800*epsilon) + 11350651/(1612431360*epsilon) + 43*f_3/(51840*epsilon**2) - 39295/(26873856*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 1159/(2239488*epsilon**3) - 1061/(933120*epsilon**4) + 7/(6480*epsilon**5) - 1/(3240*epsilon**6)","16089":"-2771*f_3/(1244160*epsilon) + 17*f_5/(12960*epsilon) - pi**4/(172800*epsilon) + 563399/(322486272*epsilon) + f_3/(1620*epsilon**2) - pi**4/(518400*epsilon**2) + 119173/(134369280*epsilon**2) - f_3/(4320*epsilon**3) + 8317/(11197440*epsilon**3) - 1637/(933120*epsilon**4) + 7/(6480*epsilon**5) - 1/(3240*epsilon**6)","16090":"f_3**2/(1296*epsilon) - 5083*f_3/(3732480*epsilon) - 209*f_5/(103680*epsilon) + 131*pi**4/(22394880*epsilon) + 19*pi**6/(19595520*epsilon) + 148243/(134369280*epsilon) + 779*f_3/(466560*epsilon**2) - f_5/(4320*epsilon**2) - 11*pi**4/(1166400*epsilon**2) - 1451/(1866240*epsilon**2) - 11*f_3/(9720*epsilon**3) + pi**4/(388800*epsilon**3) + 529/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 5/(7776*epsilon**4) + 1/(6480*epsilon**5)","16091":"19*f_3**2/(4860*epsilon) + 13*pi**4*f_3/(388800*epsilon) + 485*f_3/(23328*epsilon) - 1429*f_5/(46656*epsilon) + f_7/(6912*epsilon) - 83*pi**4/(2332800*epsilon) + pi**6/(734832*epsilon) - 7*f_3**2/(1296*epsilon**2) - 407*f_3/(19440*epsilon**2) + 65*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16092":"-f_3/(138240*epsilon) - 7*f_5/(34560*epsilon) + pi**4/(2073600*epsilon) + 141871/(806215680*epsilon) - 37*f_3/(207360*epsilon**2) + 113/(13436928*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) - 5627/(22394880*epsilon**3) + 83/(93312*epsilon**4) - 167/(155520*epsilon**5) + 1/(2160*epsilon**6)","16093":"-25*f_3**2/(15552*epsilon) - 11911*f_3/(933120*epsilon) - pi**4*f_3/(77760*epsilon) + 7517*f_5/(466560*epsilon) + 107*f_7/(69120*epsilon) + pi**6/(2939328*epsilon) + 127*pi**4/(9331200*epsilon) + 19*f_3**2/(6480*epsilon**2) + 187*f_3/(19440*epsilon**2) - 133*f_5/(7776*epsilon**2) - 7*pi**4/(388800*epsilon**2) + pi**6/(244944*epsilon**2) - 7*f_3/(3240*epsilon**3) + f_5/(324*epsilon**3)","16094":"-67*f_3**2/(77760*epsilon) - 3683*f_3/(93312*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 10397*f_5/(233280*epsilon) + 53*f_7/(20736*epsilon) + 67*pi**4/(4665600*epsilon) + 13*pi**6/(5878656*epsilon) + 23*f_3**2/(6480*epsilon**2) + 131*f_3/(4860*epsilon**2) - 311*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16095":"-19*f_3/(622080*epsilon) - 7*f_5/(138240*epsilon) - 11311/(322486272*epsilon) + pi**4/(4976640*epsilon) + 23*f_3/(414720*epsilon**2) + pi**4/(4147200*epsilon**2) + 95909/(268738560*epsilon**2) - f_3/(8640*epsilon**3) - 439/(559872*epsilon**3) + 1427/(1244160*epsilon**4) - 133/(155520*epsilon**5) + 7/(25920*epsilon**6)","16096":"-f_3**2/(810*epsilon) + 3089*f_3/(1866240*epsilon) - 11*f_5/(2160*epsilon) + 14453/(13436928*epsilon) + 979*pi**4/(55987200*epsilon) + 19*pi**6/(9797760*epsilon) + 347*f_3/(233280*epsilon**2) + f_5/(1440*epsilon**2) - 11*pi**4/(583200*epsilon**2) - 283/(186624*epsilon**2) - 11*f_3/(4860*epsilon**3) + pi**4/(194400*epsilon**3) + 583/(233280*epsilon**3) + f_3/(1620*epsilon**4) - 5/(3888*epsilon**4) + 1/(3240*epsilon**5)","16097":"-7*f_3**2/(10368*epsilon) - 3343*f_3/(1492992*epsilon) - 743*f_5/(622080*epsilon) + 1327*pi**4/(223948800*epsilon) + 29*pi**6/(39191040*epsilon) + 1010497/(268738560*epsilon) + 2891*f_3/(933120*epsilon**2) - 41*f_5/(51840*epsilon**2) - 12877/(3732480*epsilon**2) - 71*pi**4/(9331200*epsilon**2) - 71*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 1567/(933120*epsilon**3) + f_3/(6480*epsilon**4) - 77/(155520*epsilon**4) + 1/(12960*epsilon**5)","16098":"13*f_3**2/(7776*epsilon) + pi**4*f_3/(155520*epsilon) + 7159*f_3/(466560*epsilon) - 1525*f_5/(46656*epsilon) - 859*f_7/(103680*epsilon) - 61*pi**4/(4665600*epsilon) + 13*pi**6/(2939328*epsilon) + 1853/(103680*epsilon) - 5*f_3**2/(2592*epsilon**2) - 77*f_3/(7776*epsilon**2) + 197*f_5/(7776*epsilon**2) - 931/(77760*epsilon**2) - 5*pi**6/(979776*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 5*f_5/(1296*epsilon**3) + 5/(1728*epsilon**3) - 1/(2160*epsilon**4)","16099":"53*f_3**2/(12960*epsilon) - 559*f_3/(103680*epsilon) + pi**4*f_3/(129600*epsilon) - 499*f_5/(38880*epsilon) - 497*f_7/(103680*epsilon) - 101*pi**4/(3110400*epsilon) + pi**6/(108864*epsilon) + 20597/(1866240*epsilon) - f_3**2/(216*epsilon**2) + 79*f_3/(12960*epsilon**2) + f_5/(96*epsilon**2) - 581/(77760*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(216*epsilon**3) + 7/(2160*epsilon**3) - 1/(1080*epsilon**4)","16100":"-f_3**2/(2880*epsilon) + 115*f_3/(93312*epsilon) + 133*f_5/(20736*epsilon) - 2663/(349920*epsilon) + 17*pi**4/(18662400*epsilon) + pi**6/(6531840*epsilon) - 71*f_3/(19440*epsilon**2) - 7*f_5/(1440*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 4667/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 43/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16101":"-7*f_3**2/(6480*epsilon) - 1063*f_3/(155520*epsilon) + pi**4*f_3/(259200*epsilon) + 1771*f_5/(155520*epsilon) - 113*f_7/(17280*epsilon) + pi**4/(155520*epsilon) + pi**6/(489888*epsilon) - f_3**2/(4320*epsilon**2) + 659*f_3/(51840*epsilon**2) - 101*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","16102":"61*f_3**2/(51840*epsilon) - 97*f_3/(10368*epsilon) - pi**4*f_3/(259200*epsilon) + 1781*f_5/(155520*epsilon) - 311*f_7/(51840*epsilon) + pi**4/(124416*epsilon) + pi**6/(435456*epsilon) - f_3**2/(1440*epsilon**2) + 101*f_3/(5760*epsilon**2) - 31*f_5/(1296*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","16103":"-f_3**2/(864*epsilon) + pi**4*f_3/(259200*epsilon) + 593*f_3/(77760*epsilon) - 67*f_5/(5184*epsilon) + 461*f_7/(103680*epsilon) - pi**4/(62208*epsilon) + pi**6/(489888*epsilon) + f_3**2/(1440*epsilon**2) - 451*f_3/(25920*epsilon**2) + 31*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","16104":"89*f_3**2/(207360*epsilon) - 373*f_3/(1866240*epsilon) + 31*f_5/(155520*epsilon) - 17*pi**6/(39191040*epsilon) + 7*pi**4/(14929920*epsilon) + 16919/(59719680*epsilon) + 613*f_3/(1244160*epsilon**2) + 41*f_5/(103680*epsilon**2) - 83*pi**4/(12441600*epsilon**2) + 743/(14929920*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 647/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 23/(17280*epsilon**4) + 1/(2160*epsilon**5)","16105":"71*f_3**2/(103680*epsilon) - 307*f_3/(186624*epsilon) + 337*f_5/(311040*epsilon) - 23*pi**6/(19595520*epsilon) + 19*pi**4/(37324800*epsilon) + 15217/(5598720*epsilon) - 523*f_3/(622080*epsilon**2) + 59*f_5/(51840*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 2509/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 29/(12960*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16106":"-131*f_3/(699840*epsilon) - f_5/(10368*epsilon) - pi**4/(2239488*epsilon) - 16543/(3627970560*epsilon) - 43*f_3/(186624*epsilon**2) + 1481/(12597120*epsilon**2) + f_3/(5184*epsilon**3) + 32693/(201553920*epsilon**3) - 5539/(16796160*epsilon**4) + 89/(466560*epsilon**5) - 1/(23328*epsilon**6)","16107":"-145*f_3/(248832*epsilon) - f_5/(8640*epsilon) + pi**4/(622080*epsilon) + 102461/(134369280*epsilon) - 163*f_3/(103680*epsilon**2) + 5201/(3317760*epsilon**2) + f_3/(576*epsilon**3) - 31283/(14929920*epsilon**3) - 41/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16108":"47*f_3**2/(51840*epsilon) - 703*f_3/(248832*epsilon) + 19*f_5/(62208*epsilon) - 83*pi**6/(39191040*epsilon) + pi**4/(311040*epsilon) + 943/(414720*epsilon) + 113*f_3/(124416*epsilon**2) + 19*f_5/(12960*epsilon**2) - 29*pi**4/(2073600*epsilon**2) + 529/(373248*epsilon**2) + 7*f_3/(2160*epsilon**3) - 47/(12960*epsilon**3) + pi**4/(86400*epsilon**3) - 7*f_3/(2160*epsilon**4) + 7/(6480*epsilon**4)","16109":"1741*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) + pi**4/(7464960*epsilon) + 3255007/(14511882240*epsilon) - 13*f_3/(124416*epsilon**2) - 1353571/(4837294080*epsilon**2) - pi**4/(7464960*epsilon**2) + 5*f_3/(62208*epsilon**3) + 27313/(100776960*epsilon**3) - 9821/(33592320*epsilon**4) + 17/(77760*epsilon**5) - 1/(14580*epsilon**6)","16110":"-f_3**2/(3240*epsilon) - pi**4*f_3/(259200*epsilon) + 125*f_3/(7776*epsilon) - 25*f_5/(972*epsilon) + 113*f_7/(17280*epsilon) - pi**6/(489888*epsilon) + 1/(15552*epsilon) + pi**4/(48600*epsilon) + f_3**2/(4320*epsilon**2) - 673*f_3/(25920*epsilon**2) + 149*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) - 101/(51840*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3) + 1/(720*epsilon**3)","16111":"-f_3**2/(480*epsilon) + pi**4*f_3/(51840*epsilon) + 35*f_3/(15552*epsilon) - 55*f_5/(7776*epsilon) + 71*f_7/(17280*epsilon) - pi**4/(34560*epsilon) + pi**6/(326592*epsilon) - f_3**2/(864*epsilon**2) - 371*f_3/(25920*epsilon**2) + 85*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) + f_3/(72*epsilon**3) - f_5/(72*epsilon**3)","16112":"553*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 13*pi**4/(74649600*epsilon) + 355151/(9674588160*epsilon) + 139*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 44081/(80621568*epsilon**2) - 7*f_3/(51840*epsilon**3) - 2263/(1679616*epsilon**3) + 17317/(11197440*epsilon**4) - 13/(12960*epsilon**5) + 5/(15552*epsilon**6)","16113":"7*f_3**2/(34560*epsilon) - 2603*f_3/(933120*epsilon) + 119*f_5/(103680*epsilon) - pi**6/(1088640*epsilon) + 7*pi**4/(1492992*epsilon) + 19213/(5598720*epsilon) - 67*f_3/(622080*epsilon**2) + f_5/(5760*epsilon**2) + 727/(1866240*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - 1/(648*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16114":"f_3**2/(25920*epsilon) - 1031*f_3/(155520*epsilon) - pi**4*f_3/(259200*epsilon) + 1591*f_5/(155520*epsilon) - 311*f_7/(51840*epsilon) + pi**6/(1959552*epsilon) + pi**4/(51840*epsilon) - f_3**2/(1440*epsilon**2) + 739*f_3/(51840*epsilon**2) - 107*f_5/(5184*epsilon**2) - 7*pi**4/(518400*epsilon**2) + pi**6/(326592*epsilon**2) - 7*f_3/(720*epsilon**3) + f_5/(72*epsilon**3)","16115":"511*f_3/(5598720*epsilon) + 7*f_5/(1244160*epsilon) - 3772999/(29023764480*epsilon) - 43*pi**4/(223948800*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(37324800*epsilon**2) + 75337/(967458816*epsilon**2) + f_3/(311040*epsilon**3) + 2473/(11197440*epsilon**3) - 14801/(33592320*epsilon**4) + 89/(279936*epsilon**5) - 11/(116640*epsilon**6)","16116":"71*f_3/(3732480*epsilon) - 67*f_5/(622080*epsilon) - 4001/(67184640*epsilon) + pi**4/(2073600*epsilon) - 19*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 47/(746496*epsilon**2) + f_3/(17280*epsilon**3) + 6031/(22394880*epsilon**3) - 13/(93312*epsilon**4) - 89/(155520*epsilon**5) + 1/(2160*epsilon**6)","16117":"-197*f_3/(3732480*epsilon) + 13*f_5/(207360*epsilon) - 72311/(967458816*epsilon) + 19*pi**4/(37324800*epsilon) + 13*f_3/(103680*epsilon**2) - 37433/(403107840*epsilon**2) + pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) + 2003/(22394880*epsilon**3) + 269/(1119744*epsilon**4) - 151/(466560*epsilon**5) + 1/(7776*epsilon**6)","16118":"-5*f_3/(248832*epsilon) + 59*f_5/(414720*epsilon) - 662681/(3224862720*epsilon) + 61*pi**4/(74649600*epsilon) - 7*f_3/(62208*epsilon**2) - pi**4/(12441600*epsilon**2) + 100201/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 1567/(22394880*epsilon**3) + 1799/(3732480*epsilon**4) - 11/(19440*epsilon**5) + 1/(4320*epsilon**6)","16119":"-1073*f_3/(7464960*epsilon) + f_5/(13824*epsilon) + pi**4/(2764800*epsilon) + 277427/(4837294080*epsilon) + 97*f_3/(622080*epsilon**2) - 46127/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 2363/(22394880*epsilon**3) + 1129/(5598720*epsilon**4) - 151/(466560*epsilon**5) + 1/(7776*epsilon**6)","16120":"511*f_3/(3732480*epsilon) - 23*f_5/(207360*epsilon) - pi**4/(4665600*epsilon) + 3251/(107495424*epsilon) - 47*f_3/(207360*epsilon**2) - 1267/(44789760*epsilon**2) + pi**4/(622080*epsilon**2) + f_3/(5184*epsilon**3) + 29/(4478976*epsilon**3) + 1/(29160*epsilon**4) - 103/(155520*epsilon**5) + 1/(1620*epsilon**6)","16121":"-157*f_3/(4478976*epsilon) + f_5/(138240*epsilon) - 7*pi**4/(13996800*epsilon) + 126383/(1934917632*epsilon) + 109*f_3/(933120*epsilon**2) - 78533/(1612431360*epsilon**2) - pi**4/(7464960*epsilon**2) - f_3/(62208*epsilon**3) - 4841/(67184640*epsilon**3) - 929/(3732480*epsilon**4) + 97/(233280*epsilon**5) - 7/(38880*epsilon**6)","16122":"-f_3/(103680*epsilon) - 5*f_5/(248832*epsilon) - 49933/(644972544*epsilon) + 13*pi**4/(18662400*epsilon) - 131*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 18763/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 85/(373248*epsilon**3) - 439/(3732480*epsilon**4) - 47/(77760*epsilon**5) + 13/(25920*epsilon**6)","16123":"-13*f_3/(233280*epsilon) + f_5/(622080*epsilon) + 48209/(1612431360*epsilon) + pi**4/(1555200*epsilon) - 5*f_3/(62208*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 419/(22394880*epsilon**2) + f_3/(6480*epsilon**3) + 11897/(67184640*epsilon**3) - 529/(5598720*epsilon**4) - 263/(466560*epsilon**5) + 19/(38880*epsilon**6)","16124":"-19*f_3**2/(622080*epsilon) - 1153*f_3/(5598720*epsilon) + 569*f_5/(1866240*epsilon) - 5567/(16796160*epsilon) + 17*pi**4/(223948800*epsilon) + 13*pi**6/(117573120*epsilon) + 1807*f_3/(3732480*epsilon**2) - 79*f_5/(311040*epsilon**2) - 2827/(11197440*epsilon**2) - 89*pi**4/(37324800*epsilon**2) - 17*f_3/(25920*epsilon**3) + pi**4/(518400*epsilon**3) + 7/(19440*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","16125":"-13*f_3/(1244160*epsilon) - 5*f_5/(248832*epsilon) - 184001/(3224862720*epsilon) + 29*pi**4/(37324800*epsilon) - 119*f_3/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) + 17521/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 199/(933120*epsilon**3) - 439/(3732480*epsilon**4) - 47/(77760*epsilon**5) + 13/(25920*epsilon**6)","16126":"523*f_3/(7464960*epsilon) + f_5/(10368*epsilon) - 629761/(3224862720*epsilon) + pi**4/(24883200*epsilon) + 113*f_3/(622080*epsilon**2) + 62051/(537477120*epsilon**2) - f_3/(5184*epsilon**3) - 6667/(29859840*epsilon**3) + 4307/(7464960*epsilon**4) - 55/(124416*epsilon**5) + 7/(51840*epsilon**6)","16127":"-119*f_3/(2799360*epsilon) - 17*f_5/(103680*epsilon) - pi**4/(1036800*epsilon) + 15713/(33592320*epsilon) - 119*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) - 23/(116640*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 553/(1244160*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 59/(77760*epsilon**4) - 1/(2880*epsilon**5)","16128":"-43*f_3/(22394880*epsilon) + 7*f_5/(124416*epsilon) - 1051/(33592320*epsilon) - 11*pi**4/(74649600*epsilon) - 331*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) + 1243/(29859840*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 7*f_3/(103680*epsilon**3) - pi**4/(3110400*epsilon**3) - 107/(3732480*epsilon**3) - f_3/(25920*epsilon**4) + 43/(207360*epsilon**4) - 1/(5184*epsilon**5)","16129":"-13*f_3/(3732480*epsilon) + 48131/(4837294080*epsilon) + f_3/(77760*epsilon**2) - 779/(40310784*epsilon**2) + 293/(4976640*epsilon**3) - 37/(279936*epsilon**4) + 25/(186624*epsilon**5) - 1/(19440*epsilon**6)","16130":"917*f_3/(11197440*epsilon) - f_5/(51840*epsilon) - pi**4/(1492992*epsilon) - 107/(5598720*epsilon) - 65*f_3/(373248*epsilon**2) + f_5/(17280*epsilon**2) - 431/(4478976*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 11*f_3/(51840*epsilon**3) - 443/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 17/(62208*epsilon**4) - 1/(8640*epsilon**5)","16131":"-343*f_3/(5598720*epsilon) + f_5/(69120*epsilon) - 239*pi**4/(223948800*epsilon) + 180481/(1074954240*epsilon) + 91*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 15337/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 223/(2488320*epsilon**3) - 761/(5598720*epsilon**4) + 19/(116640*epsilon**5) - 1/(19440*epsilon**6)","16132":"79*f_3/(1866240*epsilon) - pi**4/(9331200*epsilon) + 60071/(3224862720*epsilon) - 19*f_3/(155520*epsilon**2) - 13489/(268738560*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 10001/(67184640*epsilon**3) - 3053/(11197440*epsilon**4) + 5/(23328*epsilon**5) - 1/(15552*epsilon**6)","16133":"-13*f_3/(1866240*epsilon) + 143401/(1612431360*epsilon) + f_3/(38880*epsilon**2) - 37849/(134369280*epsilon**2) + 3901/(11197440*epsilon**3) - 47/(124416*epsilon**4) + 1/(3888*epsilon**5) - 1/(12960*epsilon**6)","16134":"-121*f_3/(1492992*epsilon) - 121*f_5/(311040*epsilon) + pi**4/(2073600*epsilon) + 4466641/(9674588160*epsilon) - 11*f_3/(155520*epsilon**2) - 28061/(161243136*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 2441/(7464960*epsilon**3) + 2083/(5598720*epsilon**4) - 11/(58320*epsilon**5) + 1/(19440*epsilon**6)","16135":"-73*f_3/(7464960*epsilon) + 67*f_5/(155520*epsilon) - 5855711/(9674588160*epsilon) + 7*pi**4/(3110400*epsilon) + 17*f_3/(155520*epsilon**2) - pi**4/(1036800*epsilon**2) + 72671/(806215680*epsilon**2) - f_3/(8640*epsilon**3) + 167/(7464960*epsilon**3) + 1291/(5598720*epsilon**4) - 11/(58320*epsilon**5) + 1/(19440*epsilon**6)","16136":"571*f_3/(13436928*epsilon) + 7*f_5/(3732480*epsilon) - 1412041/(87071293440*epsilon) - pi**4/(13436928*epsilon) - 5*f_3/(559872*epsilon**2) + pi**4/(111974400*epsilon**2) + 613541/(14511882240*epsilon**2) + f_3/(933120*epsilon**3) - 39851/(302330880*epsilon**3) + 14323/(100776960*epsilon**4) - 29/(419904*epsilon**5) + 1/(69984*epsilon**6)","16137":"-89*f_3/(2488320*epsilon) - 239/(11197440*epsilon) + 11*pi**4/(24883200*epsilon) + f_3/(46080*epsilon**2) - pi**4/(1382400*epsilon**2) + 565/(8957952*epsilon**2) + f_3/(17280*epsilon**3) - 133/(3732480*epsilon**3) + 77/(746496*epsilon**4) - 31/(77760*epsilon**5) + 1/(2880*epsilon**6)","16138":"-341*f_3/(3732480*epsilon) - 29*f_5/(207360*epsilon) + 31*pi**4/(37324800*epsilon) + 277973/(1612431360*epsilon) + f_3/(34560*epsilon**2) - pi**4/(691200*epsilon**2) + 2983/(134369280*epsilon**2) + f_3/(8640*epsilon**3) + 4679/(22394880*epsilon**3) - 5/(41472*epsilon**4) - 77/(155520*epsilon**5) + 1/(2592*epsilon**6)","16139":"f_3/(116640*epsilon) - pi**4/(18662400*epsilon) + 45683/(2418647040*epsilon) - 13*f_3/(622080*epsilon**2) - 367/(10077696*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 5/(55296*epsilon**3) - 343/(1399680*epsilon**4) + 25/(93312*epsilon**5) - 1/(9720*epsilon**6)","16140":"-809*f_3/(3732480*epsilon) + 13*f_5/(622080*epsilon) + 94261/(806215680*epsilon) + pi**4/(829440*epsilon) + 197*f_3/(622080*epsilon**2) - 96227/(537477120*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 17/(3732480*epsilon**3) + 349/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16141":"-971*f_3/(3732480*epsilon) + 17*f_5/(155520*epsilon) + 58837/(806215680*epsilon) + pi**4/(777600*epsilon) + 167*f_3/(622080*epsilon**2) - 87587/(537477120*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 17/(3732480*epsilon**3) + 349/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16142":"-f_3/(3732480*epsilon) + 537629/(5804752896*epsilon) - 495977/(4837294080*epsilon**2) + 2129/(13436928*epsilon**3) - 7051/(33592320*epsilon**4) + 47/(349920*epsilon**5) - 1/(29160*epsilon**6)","16143":"11*f_3/(3732480*epsilon) - 648263/(29023764480*epsilon) - 362057/(4837294080*epsilon**2) + 12973/(67184640*epsilon**3) - 7627/(33592320*epsilon**4) + 47/(349920*epsilon**5) - 1/(29160*epsilon**6)","16144":"307*f_3/(1492992*epsilon) + f_5/(20736*epsilon) - 10206637/(29023764480*epsilon) - pi**4/(4665600*epsilon) - f_3/(38880*epsilon**2) + 294061/(2418647040*epsilon**2) + 5701/(22394880*epsilon**3) - 4159/(16796160*epsilon**4) + 17/(174960*epsilon**5) - 1/(58320*epsilon**6)","16145":"-2082247/(87071293440*epsilon) + 1322729/(14511882240*epsilon**2) - 30091/(201553920*epsilon**3) + 13171/(100776960*epsilon**4) - 31/(524880*epsilon**5) + 1/(87480*epsilon**6)","16146":"-37*f_3/(1866240*epsilon) - 8687/(29023764480*epsilon) + pi**4/(37324800*epsilon) + f_3/(311040*epsilon**2) - 435929/(4837294080*epsilon**2) + 13189/(67184640*epsilon**3) - 7627/(33592320*epsilon**4) + 47/(349920*epsilon**5) - 1/(29160*epsilon**6)","16147":"761*f_3/(67184640*epsilon) + f_5/(829440*epsilon) - 29*pi**4/(268738560*epsilon) + 37183/(29023764480*epsilon) - 29*f_3/(2239488*epsilon**2) + 7*pi**4/(223948800*epsilon**2) + 71237/(9674588160*epsilon**2) + 7*f_3/(1866240*epsilon**3) - 769/(40310784*epsilon**3) + 3521/(67184640*epsilon**4) - 1/(17496*epsilon**5) + 1/(46656*epsilon**6)","16148":"-1030769/(29023764480*epsilon) + 53665/(483729408*epsilon**2) - 30049/(201553920*epsilon**3) + 1481/(11197440*epsilon**4) - 11/(174960*epsilon**5) + 1/(77760*epsilon**6)","16149":"799*f_3/(11197440*epsilon) + f_5/(103680*epsilon) - 183307/(1209323520*epsilon) + pi**4/(3499200*epsilon) - 119*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 126703/(1612431360*epsilon**2) + f_3/(155520*epsilon**3) + 431/(3359232*epsilon**3) - 863/(5598720*epsilon**4) + 1/(14580*epsilon**5) - 1/(77760*epsilon**6)","16150":"17*f_3/(699840*epsilon) - f_5/(103680*epsilon) - 47*pi**4/(111974400*epsilon) + 340361/(4837294080*epsilon) - 47*f_3/(933120*epsilon**2) - 10445/(161243136*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 611/(5598720*epsilon**3) - 95/(559872*epsilon**4) + 5/(46656*epsilon**5) - 1/(38880*epsilon**6)","16151":"-167*f_3/(933120*epsilon) - 43*f_5/(311040*epsilon) + pi**4/(1244160*epsilon) + 1247971/(4837294080*epsilon) + 5*f_3/(62208*epsilon**2) - 62371/(403107840*epsilon**2) + pi**4/(777600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 157/(4478976*epsilon**3) + 169/(1119744*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","16152":"-f_3/(1866240*epsilon) - 143951/(14511882240*epsilon) + 38513/(1209323520*epsilon**2) - 8609/(100776960*epsilon**3) + 2219/(16796160*epsilon**4) - 11/(116640*epsilon**5) + 1/(38880*epsilon**6)","16153":"-962203/(43535646720*epsilon) + 418123/(3627970560*epsilon**2) - 19681/(100776960*epsilon**3) + 8419/(50388480*epsilon**4) - 31/(419904*epsilon**5) + 1/(69984*epsilon**6)","16154":"1249*f_3/(22394880*epsilon) + 7*f_5/(311040*epsilon) - 11*pi**4/(27993600*epsilon) + 1635089/(29023764480*epsilon) + 77*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 179989/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 683/(8398080*epsilon**3) - 2227/(16796160*epsilon**4) + 53/(279936*epsilon**5) - 1/(14580*epsilon**6)","16155":"-11*f_3/(373248*epsilon) + pi**4/(37324800*epsilon) + 2822281/(29023764480*epsilon) + f_3/(311040*epsilon**2) - 554297/(4837294080*epsilon**2) + 10861/(67184640*epsilon**3) - 7051/(33592320*epsilon**4) + 47/(349920*epsilon**5) - 1/(29160*epsilon**6)","16156":"-83*f_3/(373248*epsilon) - 11*f_5/(103680*epsilon) + pi**4/(1555200*epsilon) + 1247971/(4837294080*epsilon) + 11*f_3/(62208*epsilon**2) - 62371/(403107840*epsilon**2) + pi**4/(777600*epsilon**2) - 7*f_3/(51840*epsilon**3) - 157/(4478976*epsilon**3) + 169/(1119744*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","16157":"f_3**2/(51840*epsilon) - 3553*f_3/(5598720*epsilon) + 19*f_5/(51840*epsilon) - 169/(33592320*epsilon) + 49*pi**4/(55987200*epsilon) + pi**6/(4898880*epsilon) + 23*f_3/(46656*epsilon**2) - f_5/(3240*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 79/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 37/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16158":"f_3**2/(51840*epsilon) - 107*f_3/(1119744*epsilon) + 37*f_5/(155520*epsilon) - 5209/(8398080*epsilon) + 91*pi**4/(55987200*epsilon) + pi**6/(4898880*epsilon) + 23*f_3/(116640*epsilon**2) - f_5/(3240*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 5/(69984*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 43/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16159":"f_3**2/(9720*epsilon) - 3847*f_3/(5598720*epsilon) + 827*f_5/(933120*epsilon) - 8813/(16796160*epsilon) + 11*pi**4/(11197440*epsilon) + pi**6/(8398080*epsilon) + 11*f_3/(46656*epsilon**2) - 7*f_5/(38880*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 89/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 31/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16160":"7*f_3**2/(38880*epsilon) - 377*f_3/(1119744*epsilon) - 583*f_5/(933120*epsilon) + pi**6/(8398080*epsilon) + 73*pi**4/(55987200*epsilon) + 18833/(33592320*epsilon) + 17*f_3/(29160*epsilon**2) + f_5/(4860*epsilon**2) - 149/(349920*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 49/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16161":"437*f_3/(2239488*epsilon) + f_5/(103680*epsilon) - 290767/(1209323520*epsilon) + pi**4/(13996800*epsilon) - 35*f_3/(186624*epsilon**2) + pi**4/(4665600*epsilon**2) + 48395/(322486272*epsilon**2) + f_3/(38880*epsilon**3) + 157/(1679616*epsilon**3) - 827/(5598720*epsilon**4) + 1/(14580*epsilon**5) - 1/(77760*epsilon**6)","16162":"79*f_3/(1866240*epsilon) - pi**4/(9331200*epsilon) + 60071/(3224862720*epsilon) - 19*f_3/(155520*epsilon**2) - 13489/(268738560*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 10001/(67184640*epsilon**3) - 3053/(11197440*epsilon**4) + 5/(23328*epsilon**5) - 1/(15552*epsilon**6)","16163":"-367*f_3/(3732480*epsilon) + 41*f_5/(311040*epsilon) - 39857/(806215680*epsilon) + 103*f_3/(622080*epsilon**2) - 69803/(537477120*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 103/(3732480*epsilon**3) + 349/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16164":"-389*f_3/(1244160*epsilon) - f_5/(38880*epsilon) + pi**4/(18662400*epsilon) + 283693/(806215680*epsilon) + 299*f_3/(622080*epsilon**2) - 188459/(537477120*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7*f_3/(51840*epsilon**3) + 13/(746496*epsilon**3) + 349/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16165":"7*f_3**2/(51840*epsilon) - 2239*f_3/(5598720*epsilon) - 31*f_5/(311040*epsilon) - 431/(16796160*epsilon) + 103*pi**4/(55987200*epsilon) + pi**6/(4898880*epsilon) + 97*f_3/(233280*epsilon**2) - f_5/(8640*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 169/(699840*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 11/(46656*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16166":"629*f_3/(4478976*epsilon) + 7*f_5/(622080*epsilon) + 71*pi**4/(223948800*epsilon) + 587635/(2902376448*epsilon) - 319*f_3/(1866240*epsilon**2) - 429047/(1209323520*epsilon**2) - pi**4/(3732480*epsilon**2) + f_3/(15552*epsilon**3) + 56011/(201553920*epsilon**3) - 2597/(16796160*epsilon**4) + 5/(93312*epsilon**5) - 1/(116640*epsilon**6)","16167":"7*f_3/(116640*epsilon) + 29*f_5/(622080*epsilon) - 225301/(1612431360*epsilon) + 13*pi**4/(37324800*epsilon) + 13*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 43219/(537477120*epsilon**2) - f_3/(51840*epsilon**3) - 131/(2488320*epsilon**3) + 131/(933120*epsilon**4) - 19/(155520*epsilon**5) + 1/(25920*epsilon**6)","16168":"-f_3**2/(77760*epsilon) + 3719*f_3/(13436928*epsilon) + 37*f_5/(77760*epsilon) - 418091/(806215680*epsilon) - 1073*pi**4/(671846400*epsilon) - 19*pi**6/(117573120*epsilon) - 1033*f_3/(2799360*epsilon**2) - f_5/(17280*epsilon**2) + 13*pi**4/(6998400*epsilon**2) + 16069/(33592320*epsilon**2) + 13*f_3/(58320*epsilon**3) - 869/(2799360*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 29/(233280*epsilon**4) - 1/(38880*epsilon**5)","16169":"103*f_3/(1492992*epsilon) + f_5/(77760*epsilon) - 214643/(1612431360*epsilon) + 53*pi**4/(74649600*epsilon) + 11*f_3/(103680*epsilon**2) - 53209/(537477120*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 271/(7464960*epsilon**3) + 337/(933120*epsilon**4) - 71/(155520*epsilon**5) + 1/(5184*epsilon**6)","16170":"-13*f_3**2/(311040*epsilon) + 1843*f_3/(11197440*epsilon) - 53*f_5/(186624*epsilon) - pi**4/(829440*epsilon) + pi**6/(23514624*epsilon) + 23579/(179159040*epsilon) - 67*f_3/(233280*epsilon**2) + 23*f_5/(155520*epsilon**2) - 14009/(44789760*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - pi**4/(777600*epsilon**3) - 89/(3732480*epsilon**3) - f_3/(6480*epsilon**4) + 7/(17280*epsilon**4) - 1/(5184*epsilon**5)","16171":"-77*f_3/(5598720*epsilon) - 57229/(5804752896*epsilon) + pi**4/(55987200*epsilon) + 77*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 68237/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 21733/(201553920*epsilon**3) + 1409/(11197440*epsilon**4) - 11/(174960*epsilon**5) + 1/(77760*epsilon**6)","16172":"-619*f_3/(1492992*epsilon) + 29*f_5/(622080*epsilon) + 23*pi**4/(14929920*epsilon) + 1329241/(4837294080*epsilon) + f_3/(2560*epsilon**2) - 101737/(403107840*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(10368*epsilon**3) + 1879/(22394880*epsilon**3) + 629/(5598720*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","16173":"11*f_3/(622080*epsilon) - 14921/(241864704*epsilon) - pi**4/(37324800*epsilon) - f_3/(311040*epsilon**2) + 93367/(1612431360*epsilon**2) + 893/(8398080*epsilon**3) - 827/(5598720*epsilon**4) + 1/(14580*epsilon**5) - 1/(77760*epsilon**6)","16174":"-77*f_3/(2239488*epsilon) - f_5/(103680*epsilon) - 29*pi**4/(111974400*epsilon) + 314513/(4837294080*epsilon) - 19*f_3/(466560*epsilon**2) + pi**4/(9331200*epsilon**2) + 187597/(1612431360*epsilon**2) + f_3/(77760*epsilon**3) - 311/(67184640*epsilon**3) - 367/(1399680*epsilon**4) + 7/(31104*epsilon**5) - 1/(15552*epsilon**6)","16175":"481*f_3/(5598720*epsilon) - 13*f_5/(155520*epsilon) - 11*pi**4/(18662400*epsilon) + 619/(8957952*epsilon) - 65*f_3/(373248*epsilon**2) + f_5/(6480*epsilon**2) - 3127/(22394880*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 11*f_3/(51840*epsilon**3) - 371/(3732480*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 17/(62208*epsilon**4) - 1/(8640*epsilon**5)","16176":"-17*f_3/(3732480*epsilon) - f_5/(15552*epsilon) - 52699/(1612431360*epsilon) - pi**4/(7464960*epsilon) - f_3/(13824*epsilon**2) + pi**4/(6220800*epsilon**2) + 14357/(268738560*epsilon**2) + f_3/(51840*epsilon**3) + 3749/(22394880*epsilon**3) + 143/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","16177":"-361*f_3/(11197440*epsilon) + 7*f_5/(207360*epsilon) - 11411/(967458816*epsilon) + pi**4/(27993600*epsilon) + 23*f_3/(466560*epsilon**2) - pi**4/(6220800*epsilon**2) - 5713/(806215680*epsilon**2) - f_3/(51840*epsilon**3) + 1727/(50388480*epsilon**3) - 419/(3359232*epsilon**4) + 11/(69984*epsilon**5) - 1/(14580*epsilon**6)","16178":"323*f_3**2/(38880*epsilon) - 1081*f_3/(93312*epsilon) - 7*pi**4*f_3/(777600*epsilon) - 7607*f_5/(233280*epsilon) - 817*f_7/(103680*epsilon) - pi**4/(4665600*epsilon) + 13*pi**6/(2939328*epsilon) + 37847/(933120*epsilon) - 37*f_3**2/(12960*epsilon**2) + 107*f_3/(38880*epsilon**2) + 197*f_5/(7776*epsilon**2) - 601/(25920*epsilon**2) - 5*pi**6/(979776*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - 5*f_5/(1296*epsilon**3) + 23/(5184*epsilon**3) - 1/(2160*epsilon**4)","16179":"37*f_3/(3732480*epsilon) + 191603/(4837294080*epsilon) - 11*f_3/(248832*epsilon**2) - 500147/(1612431360*epsilon**2) + f_3/(20736*epsilon**3) + 13739/(22394880*epsilon**3) - 3079/(5598720*epsilon**4) + 13/(46656*epsilon**5) - 1/(15552*epsilon**6)","16180":"-5*f_3**2/(62208*epsilon) + 30461*f_3/(11197440*epsilon) + 791*f_5/(466560*epsilon) - 90197/(14929920*epsilon) + 271*pi**4/(111974400*epsilon) + pi**6/(3359232*epsilon) - 6997*f_3/(1866240*epsilon**2) - 163*f_5/(155520*epsilon**2) + 13*pi**4/(3732480*epsilon**2) + 141673/(22394880*epsilon**2) + f_3/(648*epsilon**3) - 4963/(1866240*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 31/(51840*epsilon**4) - 1/(12960*epsilon**5)","16181":"f_3**2/(17280*epsilon) + 37883*f_3/(33592320*epsilon) + f_5/(5832*epsilon) - 446221/(268738560*epsilon) - pi**6/(26127360*epsilon) + 181*pi**4/(671846400*epsilon) - 413*f_3/(373248*epsilon**2) - f_5/(38880*epsilon**2) - pi**4/(13996800*epsilon**2) + 47783/(22394880*epsilon**2) + 163*f_3/(233280*epsilon**3) - 7343/(4478976*epsilon**3) + pi**4/(9331200*epsilon**3) - 19*f_3/(77760*epsilon**4) + 187/(233280*epsilon**4) - 29/(155520*epsilon**5)","16182":"-f_3**2/(25920*epsilon) + 27197*f_3/(134369280*epsilon) + 121*f_5/(1866240*epsilon) - 1259*pi**4/(1343692800*epsilon) - pi**6/(26127360*epsilon) + 220661/(3224862720*epsilon) - 1343*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - 19*pi**4/(111974400*epsilon**2) + 5641/(11197440*epsilon**2) + 137*f_3/(311040*epsilon**3) - 1993/(2488320*epsilon**3) + pi**4/(9331200*epsilon**3) - 19*f_3/(77760*epsilon**4) + 1163/(1866240*epsilon**4) - 11/(51840*epsilon**5)","16183":"647*f_3/(1244160*epsilon) - 212027/(161243136*epsilon) - pi**4/(3110400*epsilon) - 119*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 750623/(268738560*epsilon**2) + f_3/(1440*epsilon**3) - 87137/(44789760*epsilon**3) - 3143/(3732480*epsilon**4) + 299/(103680*epsilon**5) - 47/(25920*epsilon**6)","16184":"973*f_3/(1244160*epsilon) + 11*f_5/(103680*epsilon) - 347291/(537477120*epsilon) - 23*pi**4/(4147200*epsilon) - 37*f_3/(103680*epsilon**2) - 1817/(7464960*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(1728*epsilon**3) - 1843/(2985984*epsilon**3) - 25/(248832*epsilon**4) + 211/(103680*epsilon**5) - 11/(8640*epsilon**6)","16185":"-7*f_3**2/(103680*epsilon) - 1249*f_3/(1244160*epsilon) + 631*f_5/(311040*epsilon) - 50503/(29859840*epsilon) - pi**6/(1399680*epsilon) + 43*pi**4/(4665600*epsilon) + 1471*f_3/(622080*epsilon**2) - 127*f_5/(51840*epsilon**2) - 29*pi**4/(1244160*epsilon**2) + 25627/(7464960*epsilon**2) - 17*f_3/(5184*epsilon**3) + 29/(207360*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 23/(6480*epsilon**4) + 7/(4320*epsilon**5)","16186":"-1711*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 2248877/(1612431360*epsilon) - 13*pi**4/(37324800*epsilon) + 19*f_3/(38880*epsilon**2) - pi**4/(1555200*epsilon**2) + 31741/(14929920*epsilon**2) - f_3/(12960*epsilon**3) - 18743/(7464960*epsilon**3) + 2423/(933120*epsilon**4) - 19/(10368*epsilon**5) + 1/(1620*epsilon**6)","16187":"-143*f_3/(248832*epsilon) - f_5/(6912*epsilon) - 1189561/(4837294080*epsilon) - pi**4/(1244160*epsilon) + 53*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 563879/(806215680*epsilon**2) - f_3/(1920*epsilon**3) - 8101/(6718464*epsilon**3) + 1499/(1119744*epsilon**4) - 181/(233280*epsilon**5) + 1/(4860*epsilon**6)","16188":"-18713*f_3/(11197440*epsilon) + 13*f_5/(17280*epsilon) + 491*pi**4/(111974400*epsilon) + 495149/(806215680*epsilon) + 145*f_3/(186624*epsilon**2) - 230363/(403107840*epsilon**2) - pi**4/(373248*epsilon**2) - f_3/(7776*epsilon**3) + 3229/(14929920*epsilon**3) + 3013/(11197440*epsilon**4) - 19/(62208*epsilon**5) + 7/(77760*epsilon**6)","16189":"-13*f_3/(51840*epsilon) - f_5/(11520*epsilon) - 37*pi**4/(12441600*epsilon) + 121111/(537477120*epsilon) + f_3/(103680*epsilon**2) - 1297/(5971968*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 439/(1492992*epsilon**3) - 787/(622080*epsilon**4) + 167/(51840*epsilon**5) - 1/(432*epsilon**6)","16190":"539*f_3/(1244160*epsilon) - pi**4/(497664*epsilon) + 1248263/(1612431360*epsilon) - 29*f_3/(103680*epsilon**2) - 137671/(53747712*epsilon**2) + pi**4/(259200*epsilon**2) - f_3/(1440*epsilon**3) + 20161/(5598720*epsilon**3) - 755/(186624*epsilon**4) + 13/(5184*epsilon**5) - 11/(12960*epsilon**6)","16191":"-397*f_3**2/(77760*epsilon) - 941*f_3/(233280*epsilon) - pi**4*f_3/(38880*epsilon) + 5599*f_5/(466560*epsilon) + f_7/(648*epsilon) - 11*pi**6/(5878656*epsilon) + 101*pi**4/(2332800*epsilon) + 19*f_3**2/(3240*epsilon**2) + 37*f_3/(9720*epsilon**2) - 73*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16192":"-19*f_3**2/(311040*epsilon) + 3809*f_3/(33592320*epsilon) + 277*f_5/(466560*epsilon) - 2761*pi**4/(335923200*epsilon) - 19*pi**6/(117573120*epsilon) + 15797/(20155392*epsilon) + 1381*f_3/(466560*epsilon**2) + 19*f_5/(155520*epsilon**2) - 137/(155520*epsilon**2) - 89*pi**4/(27993600*epsilon**2) - 419*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 407/(699840*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","16193":"-13*f_3**2/(17280*epsilon) + 581*f_3/(116640*epsilon) + 85*f_5/(10368*epsilon) - 33421/(2799360*epsilon) - pi**6/(466560*epsilon) + 173*pi**4/(18662400*epsilon) - 73*f_3/(9720*epsilon**2) - 17*f_5/(8640*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 6659/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16194":"-11*f_3**2/(51840*epsilon) - 4819*f_3/(746496*epsilon) - f_5/(1080*epsilon) + pi**6/(4898880*epsilon) + 859*pi**4/(111974400*epsilon) + 226853/(26873856*epsilon) + 661*f_3/(93312*epsilon**2) + f_5/(1080*epsilon**2) - 16597/(1866240*epsilon**2) - 71*pi**4/(4665600*epsilon**2) - 71*f_3/(38880*epsilon**3) + pi**4/(388800*epsilon**3) + 1711/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 77/(77760*epsilon**4) + 1/(6480*epsilon**5)","16195":"-11*f_3**2/(51840*epsilon) - 22439*f_3/(3732480*epsilon) - f_5/(1080*epsilon) + pi**6/(4898880*epsilon) + 859*pi**4/(111974400*epsilon) + 1069033/(134369280*epsilon) + 661*f_3/(93312*epsilon**2) + f_5/(1080*epsilon**2) - 16237/(1866240*epsilon**2) - 71*pi**4/(4665600*epsilon**2) - 71*f_3/(38880*epsilon**3) + pi**4/(388800*epsilon**3) + 1711/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 77/(77760*epsilon**4) + 1/(6480*epsilon**5)","16196":"37*f_3**2/(103680*epsilon) - 1673*f_3/(933120*epsilon) + 469*f_5/(62208*epsilon) - 16381/(2799360*epsilon) - 29*pi**6/(39191040*epsilon) + 13*pi**4/(2332800*epsilon) - 661*f_3/(155520*epsilon**2) - 167*f_5/(51840*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 1807/(466560*epsilon**2) + 53*f_3/(25920*epsilon**3) - 77/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16197":"-19*f_3**2/(51840*epsilon) + 125*f_3/(31104*epsilon) - 91*f_5/(311040*epsilon) - 569/(207360*epsilon) - 7*pi**6/(2799360*epsilon) + pi**4/(259200*epsilon) - 77*f_3/(15552*epsilon**2) + 53*f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 511/(233280*epsilon**2) + 13*f_3/(6480*epsilon**3) - 11/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16198":"169*f_3/(82944*epsilon) - f_5/(3456*epsilon) - 1190279/(806215680*epsilon) - pi**4/(184320*epsilon) - 179*f_3/(41472*epsilon**2) + pi**4/(259200*epsilon**2) + 1154803/(268738560*epsilon**2) + f_3/(360*epsilon**3) - 7901/(5598720*epsilon**3) - 347/(186624*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","16199":"-91*f_3/(622080*epsilon) + f_5/(34560*epsilon) - 406849/(2418647040*epsilon) + 97*pi**4/(74649600*epsilon) - 19*f_3/(69120*epsilon**2) + pi**4/(3110400*epsilon**2) + 227077/(161243136*epsilon**2) + f_3/(25920*epsilon**3) - 5317/(1679616*epsilon**3) + 6181/(2799360*epsilon**4) - 1/(1296*epsilon**5) + 1/(7776*epsilon**6)","16200":"-881*f_3/(22394880*epsilon) - f_5/(41472*epsilon) - 21041/(9674588160*epsilon) + 13*pi**4/(24883200*epsilon) + 13*f_3/(207360*epsilon**2) - pi**4/(3732480*epsilon**2) - 4267/(268738560*epsilon**2) - f_3/(31104*epsilon**3) + 3131/(67184640*epsilon**3) - 169/(1119744*epsilon**4) + 37/(155520*epsilon**5) - 1/(7776*epsilon**6)","16201":"-f_3/(414720*epsilon) + 61121/(3627970560*epsilon) - 246317/(1209323520*epsilon**2) + 9943/(20155392*epsilon**3) - 2467/(4199040*epsilon**4) + 1/(2916*epsilon**5) - 1/(11664*epsilon**6)","16202":"f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) - 7*pi**4/(223948800*epsilon) + 2071277/(9674588160*epsilon) - 7*f_3/(1866240*epsilon**2) - 1470661/(4837294080*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 25679/(67184640*epsilon**3) - 11401/(33592320*epsilon**4) + 7/(38880*epsilon**5) - 1/(23328*epsilon**6)","16203":"-403*f_3**2/(77760*epsilon) - 3337*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1321*f_5/(116640*epsilon) + 227*f_7/(51840*epsilon) + pi**6/(839808*epsilon) + 97*pi**4/(4665600*epsilon) + 41*f_3**2/(6480*epsilon**2) + 14*f_3/(1215*epsilon**2) - 209*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16204":"29*f_3**2/(9720*epsilon) + pi**4*f_3/(38880*epsilon) + 761*f_3/(23328*epsilon) - 983*f_5/(23328*epsilon) + 53*f_7/(51840*epsilon) - pi**4/(46656*epsilon) - pi**6/(1469664*epsilon) - f_3**2/(324*epsilon**2) - 143*f_3/(4860*epsilon**2) + 10*f_5/(243*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16205":"f_3**2/(311040*epsilon) + 32779*f_3/(67184640*epsilon) - 11*f_5/(51840*epsilon) - 43837/(537477120*epsilon) + pi**6/(16796160*epsilon) + 1417*pi**4/(671846400*epsilon) - 413*f_3/(311040*epsilon**2) - f_5/(12960*epsilon**2) + 77*pi**4/(55987200*epsilon**2) + 19469/(22394880*epsilon**2) + 407*f_3/(466560*epsilon**3) - 1969/(1399680*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 223/(233280*epsilon**4) - 19/(77760*epsilon**5)","16206":"-157*f_3**2/(77760*epsilon) - 6733*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 2431*f_5/(116640*epsilon) - 11*f_7/(11520*epsilon) - 5*pi**6/(5878656*epsilon) + 157*pi**4/(4665600*epsilon) + 23*f_3**2/(6480*epsilon**2) + 127*f_3/(9720*epsilon**2) - 203*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16207":"-133*f_3**2/(77760*epsilon) - 12337*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 7637*f_5/(233280*epsilon) + f_7/(3840*epsilon) + pi**6/(839808*epsilon) + 97*pi**4/(4665600*epsilon) + 23*f_3**2/(6480*epsilon**2) + 101*f_3/(4860*epsilon**2) - 263*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16208":"-2891*f_3/(1244160*epsilon) - 31*f_5/(12960*epsilon) - 31*pi**4/(4976640*epsilon) + 935537/(161243136*epsilon) + 157*f_3/(41472*epsilon**2) - 1433309/(268738560*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) + 16507/(5598720*epsilon**3) - 2383/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","16209":"-13*f_3/(933120*epsilon) - f_5/(46080*epsilon) - 20141/(179159040*epsilon) + pi**4/(921600*epsilon) - 43*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) + 2699/(53747712*epsilon**2) + 7*f_3/(51840*epsilon**3) - 2117/(11197440*epsilon**3) + 235/(248832*epsilon**4) - 13/(9720*epsilon**5) + 17/(25920*epsilon**6)","16210":"13*f_3**2/(17280*epsilon) - 6599*f_3/(3732480*epsilon) + f_5/(2304*epsilon) - pi**6/(1632960*epsilon) - 101*pi**4/(37324800*epsilon) + 13553/(11197440*epsilon) + 23*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - 7/(12960*epsilon**2) - pi**4/(1555200*epsilon**2) + f_3/(240*epsilon**3) - 1/(480*epsilon**3) - f_3/(216*epsilon**4) + 1/(648*epsilon**4)","16211":"-f_3**2/(12960*epsilon) + 14857*f_3/(3732480*epsilon) - 289*f_5/(311040*epsilon) - 23971/(11197440*epsilon) - 37*pi**6/(19595520*epsilon) + 31*pi**4/(37324800*epsilon) - 593*f_3/(103680*epsilon**2) + 43*f_5/(12960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 809/(311040*epsilon**2) + 67*f_3/(12960*epsilon**3) - 41/(19440*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","16212":"2367889/(806215680*epsilon) - 918301/(134369280*epsilon**2) + 76747/(8957952*epsilon**3) - 5153/(746496*epsilon**4) + 113/(34560*epsilon**5) - 31/(25920*epsilon**6)","16213":"41*f_3/(1866240*epsilon) - 7*f_5/(414720*epsilon) + 41*pi**4/(149299200*epsilon) + 106781/(2149908480*epsilon) - 13*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 13811/(322486272*epsilon**2) - f_3/(103680*epsilon**3) - 12443/(44789760*epsilon**3) + 5551/(11197440*epsilon**4) - 31/(77760*epsilon**5) + 1/(7776*epsilon**6)","16214":"-133*f_3/(1399680*epsilon) - f_5/(138240*epsilon) + 116771/(4837294080*epsilon) + 143*pi**4/(223948800*epsilon) + 143*f_3/(1866240*epsilon**2) - 23611/(537477120*epsilon**2) - 7*pi**4/(37324800*epsilon**2) - 7*f_3/(311040*epsilon**3) + 6299/(33592320*epsilon**3) - 4229/(11197440*epsilon**4) + 41/(116640*epsilon**5) - 1/(7776*epsilon**6)","16215":"-107*f_3/(4478976*epsilon) + 53*f_5/(1244160*epsilon) - 12149/(906992640*epsilon) + pi**4/(4976640*epsilon) + f_3/(41472*epsilon**2) - 225883/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 26713/(201553920*epsilon**3) - 6869/(33592320*epsilon**4) + 103/(699840*epsilon**5) - 1/(23328*epsilon**6)","16216":"1417*f_3/(22394880*epsilon) + 7*f_5/(1244160*epsilon) - 31*pi**4/(223948800*epsilon) + 1294109/(9674588160*epsilon) - 31*f_3/(1866240*epsilon**2) - 258881/(967458816*epsilon**2) + pi**4/(37324800*epsilon**2) + f_3/(311040*epsilon**3) + 25247/(67184640*epsilon**3) - 11401/(33592320*epsilon**4) + 7/(38880*epsilon**5) - 1/(23328*epsilon**6)","16217":"-3443*f_3/(11197440*epsilon) - 289*f_5/(311040*epsilon) - 29*pi**4/(22394880*epsilon) + 88301/(89579520*epsilon) + 5*f_3/(93312*epsilon**2) - 45023/(100776960*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) - 17627/(44789760*epsilon**3) + 8971/(11197440*epsilon**4) - 181/(311040*epsilon**5) + 13/(77760*epsilon**6)","16218":"-707*f_3/(3732480*epsilon) - f_5/(4320*epsilon) + 5*pi**4/(1492992*epsilon) + 356861/(806215680*epsilon) - 11*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 3781/(403107840*epsilon**2) + f_3/(12960*epsilon**3) - 143/(331776*epsilon**3) + 5317/(11197440*epsilon**4) - 19/(62208*epsilon**5) + 7/(77760*epsilon**6)","16219":"-1733*f_3/(3732480*epsilon) + 79*f_5/(155520*epsilon) + 53273/(806215680*epsilon) + 19*pi**4/(7464960*epsilon) - f_3/(6912*epsilon**2) - pi**4/(1036800*epsilon**2) + 78949/(403107840*epsilon**2) + f_3/(12960*epsilon**3) - 779/(1658880*epsilon**3) + 5317/(11197440*epsilon**4) - 19/(62208*epsilon**5) + 7/(77760*epsilon**6)","16220":"-1891*f_3/(3732480*epsilon) + 179*f_5/(207360*epsilon) - 242657/(537477120*epsilon) + 77*pi**4/(37324800*epsilon) - 73*f_3/(207360*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + 37687/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 2591/(14929920*epsilon**3) + 2161/(3732480*epsilon**4) - 73/(103680*epsilon**5) + 7/(25920*epsilon**6)","16221":"-413*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) + 13*pi**4/(18662400*epsilon) + 18283/(268738560*epsilon) - f_3/(10368*epsilon**2) - 341/(4199040*epsilon**2) - pi**4/(1555200*epsilon**2) + f_3/(8640*epsilon**3) - 163/(466560*epsilon**3) + 659/(933120*epsilon**4) - 7/(12960*epsilon**5) + 1/(6480*epsilon**6)","16222":"-73*f_3/(933120*epsilon) - 13*f_5/(19440*epsilon) + 16211/(201553920*epsilon) + 67*pi**4/(9331200*epsilon) + f_3/(1280*epsilon**2) - 23749/(44789760*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(5184*epsilon**3) + 6481/(22394880*epsilon**3) + 397/(1866240*epsilon**4) - 41/(155520*epsilon**5) + 1/(12960*epsilon**6)","16223":"601*f_3/(11197440*epsilon) - f_5/(8640*epsilon) - 432247/(806215680*epsilon) + 473*pi**4/(111974400*epsilon) + 329*f_3/(933120*epsilon**2) - pi**4/(373248*epsilon**2) - 12895/(80621568*epsilon**2) - f_3/(7776*epsilon**3) + 2653/(14929920*epsilon**3) + 3013/(11197440*epsilon**4) - 19/(62208*epsilon**5) + 7/(77760*epsilon**6)","16224":"-217*f_3/(622080*epsilon) + 409*f_5/(207360*epsilon) - 19157/(8957952*epsilon) + pi**4/(3110400*epsilon) + f_3/(540*epsilon**2) - pi**4/(138240*epsilon**2) + 29489/(67184640*epsilon**2) - f_3/(1152*epsilon**3) + 6793/(3732480*epsilon**3) - 2051/(933120*epsilon**4) + 47/(25920*epsilon**5) - 1/(1296*epsilon**6)","16225":"17*f_3/(27648*epsilon) + f_5/(207360*epsilon) - 383/(207360*epsilon) - 47*pi**4/(24883200*epsilon) - f_3/(1152*epsilon**2) + pi**4/(691200*epsilon**2) + 115361/(29859840*epsilon**2) + f_3/(2160*epsilon**3) - 3661/(1866240*epsilon**3) - 187/(124416*epsilon**4) + 11/(3240*epsilon**5) - 1/(540*epsilon**6)","16226":"11*f_3**2/(17280*epsilon) + 1667*f_3/(77760*epsilon) - 1087*f_5/(103680*epsilon) - 11897/(933120*epsilon) - 23*pi**6/(6531840*epsilon) - pi**4/(172800*epsilon) - 799*f_3/(77760*epsilon**2) + 31*f_5/(8640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 1777/(233280*epsilon**2) + 13*f_3/(6480*epsilon**3) - 43/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16227":"-13*f_3/(933120*epsilon) - f_5/(46080*epsilon) - 18461/(179159040*epsilon) + pi**4/(921600*epsilon) - 43*f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) + 15439/(268738560*epsilon**2) + 7*f_3/(51840*epsilon**3) - 445/(2239488*epsilon**3) + 235/(248832*epsilon**4) - 13/(9720*epsilon**5) + 17/(25920*epsilon**6)","16228":"-1973*f_3/(3732480*epsilon) + 23*f_5/(622080*epsilon) - 19*pi**4/(37324800*epsilon) + 3286979/(1813985280*epsilon) + f_3/(2430*epsilon**2) - 1949731/(1209323520*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 547/(552960*epsilon**3) - 16337/(33592320*epsilon**4) + 473/(2799360*epsilon**5) - 7/(233280*epsilon**6)","16229":"181*f_3/(311040*epsilon) + 569*f_5/(622080*epsilon) - 4032713/(2418647040*epsilon) - pi**4/(4665600*epsilon) - 43*f_3/(311040*epsilon**2) - pi**4/(2073600*epsilon**2) + 753301/(806215680*epsilon**2) + 7*f_3/(51840*epsilon**3) - 78347/(67184640*epsilon**3) + 5623/(5598720*epsilon**4) - 71/(155520*epsilon**5) + 1/(9720*epsilon**6)","16230":"893*f_3/(3732480*epsilon) + 41*f_5/(69120*epsilon) - 121229/(151165440*epsilon) - 19*pi**4/(12441600*epsilon) + 113*f_3/(155520*epsilon**2) - 198791/(806215680*epsilon**2) + pi**4/(2073600*epsilon**2) - 17*f_3/(51840*epsilon**3) - 6007/(13436928*epsilon**3) + 4687/(5598720*epsilon**4) - 71/(155520*epsilon**5) + 1/(9720*epsilon**6)","16231":"-1939*f_3/(3732480*epsilon) - f_5/(3840*epsilon) + 47*pi**4/(12441600*epsilon) + 111473/(161243136*epsilon) + 11*f_3/(11520*epsilon**2) - 147553/(134369280*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 4121/(22394880*epsilon**3) + 271/(622080*epsilon**4) - 49/(155520*epsilon**5) + 1/(12960*epsilon**6)","16232":"-3331*f_3/(1866240*epsilon) + 17*f_5/(77760*epsilon) + pi**4/(414720*epsilon) + 379297/(201553920*epsilon) + 121*f_3/(103680*epsilon**2) - 194371/(134369280*epsilon**2) - pi**4/(622080*epsilon**2) - f_3/(5184*epsilon**3) + 2177/(22394880*epsilon**3) + 59/(124416*epsilon**4) - 49/(155520*epsilon**5) + 1/(12960*epsilon**6)","16233":"-14351*f_3/(11197440*epsilon) - 19*f_5/(311040*epsilon) - 29*pi**4/(22394880*epsilon) + 22657/(17915904*epsilon) + 5*f_3/(93312*epsilon**2) - 49883/(100776960*epsilon**2) + pi**4/(4665600*epsilon**2) + f_3/(38880*epsilon**3) - 17627/(44789760*epsilon**3) + 8971/(11197440*epsilon**4) - 181/(311040*epsilon**5) + 13/(77760*epsilon**6)","16234":"f_3/(4860*epsilon) - 8575/(80621568*epsilon) + pi**4/(3110400*epsilon) - 5*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 11/(32805*epsilon**2) - f_3/(8640*epsilon**3) - 119/(3732480*epsilon**3) + 139/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(1620*epsilon**6)","16235":"23*f_3/(207360*epsilon) - pi**4/(1244160*epsilon) + 92069/(806215680*epsilon) - f_3/(2560*epsilon**2) - 21461/(67184640*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 3587/(7464960*epsilon**3) + 97/(103680*epsilon**4) - 59/(51840*epsilon**5) + 1/(1620*epsilon**6)","16236":"-f_3/(186624*epsilon) - 23011/(483729408*epsilon) - pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 57529/(403107840*epsilon**2) + f_3/(51840*epsilon**3) + 16571/(67184640*epsilon**3) - 1379/(2799360*epsilon**4) + 11/(31104*epsilon**5) - 1/(9720*epsilon**6)","16237":"-4433*f_3/(11197440*epsilon) - 97*f_5/(622080*epsilon) + 95203/(1612431360*epsilon) + 257*pi**4/(111974400*epsilon) - 73*f_3/(933120*epsilon**2) - 299167/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 493/(3732480*epsilon**3) + 3287/(5598720*epsilon**4) - 5/(7776*epsilon**5) + 1/(4860*epsilon**6)","16238":"-97*f_3/(138240*epsilon) + 19*f_5/(34560*epsilon) - 4823/(17915904*epsilon) + 7*pi**4/(12441600*epsilon) + 113*f_3/(103680*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 739/(2985984*epsilon**2) - 7*f_3/(8640*epsilon**3) - 67/(2488320*epsilon**3) - 107/(207360*epsilon**4) + 47/(17280*epsilon**5) - 1/(480*epsilon**6)","16239":"-29*f_3/(82944*epsilon) + 43*f_5/(103680*epsilon) - 22037/(40310784*epsilon) - 7*pi**4/(2764800*epsilon) + 41*f_3/(41472*epsilon**2) - pi**4/(345600*epsilon**2) + 14687/(67184640*epsilon**2) - f_3/(2880*epsilon**3) + 14509/(11197440*epsilon**3) - 505/(186624*epsilon**4) + 11/(5184*epsilon**5) - 1/(1296*epsilon**6)","16240":"-2077*f_3/(5598720*epsilon) - 7*f_5/(311040*epsilon) + 7*pi**4/(8957952*epsilon) + 8684207/(4837294080*epsilon) + 35*f_3/(373248*epsilon**2) - 54911/(53747712*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 4379/(4199040*epsilon**3) + 695/(373248*epsilon**4) - 91/(77760*epsilon**5) + 1/(3240*epsilon**6)","16241":"-f_3**2/(25920*epsilon) + 181*f_3/(138240*epsilon) - 7*f_5/(38880*epsilon) - 196307/(537477120*epsilon) - pi**4/(276480*epsilon) + pi**6/(1959552*epsilon) - f_3/(3240*epsilon**2) - f_5/(1296*epsilon**2) + 2929/(7464960*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - f_3/(2880*epsilon**3) - 9503/(14929920*epsilon**3) - 701/(1244160*epsilon**4) + 211/(103680*epsilon**5) - 11/(8640*epsilon**6)","16242":"-1687*f_3/(7464960*epsilon) + 31*f_5/(77760*epsilon) - 47809/(1074954240*epsilon) - pi**4/(9331200*epsilon) + 157*f_3/(622080*epsilon**2) - 14149/(53747712*epsilon**2) - pi**4/(3110400*epsilon**2) - 17*f_3/(51840*epsilon**3) + 31627/(67184640*epsilon**3) - 83/(5598720*epsilon**4) - 133/(466560*epsilon**5) + 1/(7776*epsilon**6)","16243":"679*f_3/(2799360*epsilon) + 25*f_5/(62208*epsilon) - 28141/(44789760*epsilon) + 77*pi**4/(111974400*epsilon) - 11*f_3/(1866240*epsilon**2) - pi**4/(1866240*epsilon**2) + 27947/(268738560*epsilon**2) + f_3/(31104*epsilon**3) - 11149/(33592320*epsilon**3) + 1523/(2799360*epsilon**4) - 19/(46656*epsilon**5) + 1/(7776*epsilon**6)","16244":"133*f_3/(11197440*epsilon) - 571*f_5/(622080*epsilon) - 467*pi**4/(223948800*epsilon) + 224723/(268738560*epsilon) - 137*f_3/(1866240*epsilon**2) - 42277/(268738560*epsilon**2) + 17*pi**4/(18662400*epsilon**2) - 13*f_3/(155520*epsilon**3) + 737/(3732480*epsilon**3) + 239/(466560*epsilon**4) - 23/(25920*epsilon**5) + 1/(2592*epsilon**6)","16245":"-173*f_3/(5598720*epsilon) + 113*f_5/(311040*epsilon) - 11341/(26873856*epsilon) + 91*pi**4/(111974400*epsilon) + 1337*f_3/(1866240*epsilon**2) - 209509/(268738560*epsilon**2) - pi**4/(9331200*epsilon**2) - 107*f_3/(155520*epsilon**3) + 5071/(6718464*epsilon**3) + 587/(2799360*epsilon**4) - 19/(46656*epsilon**5) + 1/(7776*epsilon**6)","16246":"-197*f_3/(933120*epsilon) + f_5/(46080*epsilon) - 14771/(179159040*epsilon) + 7*pi**4/(24883200*epsilon) + 11*f_3/(69120*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 62713/(537477120*epsilon**2) + 13*f_3/(103680*epsilon**3) - 6941/(22394880*epsilon**3) + 2971/(3732480*epsilon**4) - 35/(31104*epsilon**5) + 1/(1620*epsilon**6)","16247":"-749*f_3/(248832*epsilon) + 151*f_5/(51840*epsilon) - 7*pi**4/(6220800*epsilon) + 148399/(179159040*epsilon) + 23*f_3/(25920*epsilon**2) - 28193/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 739/(1244160*epsilon**3) + 67/(311040*epsilon**4) + 1/(720*epsilon**5) - 1/(1080*epsilon**6)","16248":"-f_3**2/(11520*epsilon) + 6977*f_3/(3732480*epsilon) + 11*f_5/(12960*epsilon) - 22967/(11197440*epsilon) - pi**6/(3265920*epsilon) + 139*pi**4/(18662400*epsilon) - 2993*f_3/(622080*epsilon**2) + f_5/(3456*epsilon**2) + 11*pi**4/(6220800*epsilon**2) + 5777/(1866240*epsilon**2) + 37*f_3/(6480*epsilon**3) - pi**4/(51840*epsilon**3) - 71/(38880*epsilon**3) - f_3/(432*epsilon**4) + 1/(1296*epsilon**4)","16249":"-f_3**2/(23040*epsilon) - 11189*f_3/(7464960*epsilon) - 11*f_5/(20736*epsilon) - pi**6/(6531840*epsilon) + 31*pi**4/(37324800*epsilon) + 1587433/(537477120*epsilon) + 95*f_3/(31104*epsilon**2) + 29*f_5/(34560*epsilon**2) - 193067/(29859840*epsilon**2) - pi**4/(622080*epsilon**2) - 31*f_3/(10368*epsilon**3) + 7*pi**4/(1036800*epsilon**3) + 43403/(7464960*epsilon**3) + 7*f_3/(8640*epsilon**4) - 109/(41472*epsilon**4) + 43/(51840*epsilon**5)","16250":"-239*f_3/(248832*epsilon) + 11*f_5/(34560*epsilon) - pi**4/(497664*epsilon) + 575893/(537477120*epsilon) + 203*f_3/(103680*epsilon**2) - 3013/(1492992*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(960*epsilon**3) + 10081/(14929920*epsilon**3) - 989/(1244160*epsilon**4) + 211/(103680*epsilon**5) - 11/(8640*epsilon**6)","16251":"-f_3**2/(4320*epsilon) + 397*f_3/(233280*epsilon) + 25*f_5/(2304*epsilon) - 33421/(2799360*epsilon) - pi**6/(725760*epsilon) + 101*pi**4/(18662400*epsilon) - 101*f_3/(19440*epsilon**2) - 7*f_5/(1440*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 6659/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16252":"-107*f_3/(3732480*epsilon) - 7*f_5/(414720*epsilon) - 1560769/(9674588160*epsilon) - 7*pi**4/(37324800*epsilon) - 49*f_3/(1244160*epsilon**2) - 6277/(40310784*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(17280*epsilon**3) + 4249/(7464960*epsilon**3) - 5219/(11197440*epsilon**4) + 31/(155520*epsilon**5) - 1/(25920*epsilon**6)","16253":"-f_3**2/(25920*epsilon) - 1891*f_3/(1866240*epsilon) - 149*f_5/(124416*epsilon) - 31*pi**4/(9331200*epsilon) + pi**6/(1959552*epsilon) + 21899/(8957952*epsilon) + f_3/(38880*epsilon**2) - f_5/(1296*epsilon**2) - 65119/(67184640*epsilon**2) + 19*pi**4/(6220800*epsilon**2) + 19*f_3/(51840*epsilon**3) - 1943/(3732480*epsilon**3) - 899/(933120*epsilon**4) + 47/(25920*epsilon**5) - 1/(1296*epsilon**6)","16254":"737*f_3/(414720*epsilon) - 37*f_5/(17280*epsilon) - 23*pi**4/(6220800*epsilon) + 51199/(179159040*epsilon) + f_3/(2592*epsilon**2) - 11489/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 547/(1244160*epsilon**3) - 1/(62208*epsilon**4) + 1/(720*epsilon**5) - 1/(1080*epsilon**6)","16255":"-f_3**2/(3840*epsilon) + 509*f_3/(1492992*epsilon) - 71*f_5/(207360*epsilon) - 7177/(44789760*epsilon) + pi**6/(3265920*epsilon) + 17*pi**4/(2764800*epsilon) + 193*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - 77*pi**4/(6220800*epsilon**2) - 431/(1244160*epsilon**2) - 77*f_3/(51840*epsilon**3) + pi**4/(172800*epsilon**3) + 143/(82944*epsilon**3) + f_3/(1440*epsilon**4) - 109/(51840*epsilon**4) + 11/(8640*epsilon**5)","16256":"281*f_3/(746496*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(37324800*epsilon) + 22271/(26873856*epsilon) - 67*f_3/(155520*epsilon**2) - 195443/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 8413/(22394880*epsilon**3) + 17/(11664*epsilon**4) - 223/(155520*epsilon**5) + 7/(12960*epsilon**6)","16257":"31*f_3/(69120*epsilon) + f_5/(6912*epsilon) - 7913/(302330880*epsilon) + pi**4/(1166400*epsilon) - 191*f_3/(622080*epsilon**2) - pi**4/(2073600*epsilon**2) - 6671/(201553920*epsilon**2) - f_3/(17280*epsilon**3) - 1421/(4199040*epsilon**3) + 4583/(5598720*epsilon**4) - 143/(233280*epsilon**5) + 7/(38880*epsilon**6)","16258":"-19*f_3/(1866240*epsilon) - 42319/(302330880*epsilon) - pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 11171/(80621568*epsilon**2) + f_3/(51840*epsilon**3) + 17831/(67184640*epsilon**3) - 1397/(2799360*epsilon**4) + 11/(31104*epsilon**5) - 1/(9720*epsilon**6)","16259":"-7*f_3**2/(12960*epsilon) + 2099*f_3/(311040*epsilon) - f_5/(120*epsilon) - 2929/(746496*epsilon) - 59*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - f_3/(216*epsilon**2) + 23*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(64800*epsilon**2) + 17/(8640*epsilon**2) + f_3/(540*epsilon**3) - f_5/(216*epsilon**3) + 13/(2160*epsilon**3) - 1/(216*epsilon**4)","16260":"121*f_3**2/(311040*epsilon) - 6691*f_3/(11197440*epsilon) - 157*f_5/(233280*epsilon) - 59*pi**4/(27993600*epsilon) - pi**6/(58786560*epsilon) + 176011/(134369280*epsilon) - 287*f_3/(207360*epsilon**2) + 61*f_5/(155520*epsilon**2) + 2549/(5598720*epsilon**2) + 109*pi**4/(18662400*epsilon**2) + 97*f_3/(77760*epsilon**3) - 1139/(933120*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 7/(9720*epsilon**4) - 1/(6480*epsilon**5)","16261":"-29*f_3**2/(124416*epsilon) + 21779*f_3/(22394880*epsilon) + 29*f_5/(233280*epsilon) - 1471721/(1612431360*epsilon) - 37*pi**4/(27993600*epsilon) + pi**6/(29393280*epsilon) - 1249*f_3/(1244160*epsilon**2) - 49*f_5/(311040*epsilon**2) + 109*pi**4/(37324800*epsilon**2) + 35551/(44789760*epsilon**2) + 97*f_3/(155520*epsilon**3) - 3787/(5598720*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(2430*epsilon**4) - 1/(9720*epsilon**5)","16262":"113*f_3**2/(25920*epsilon) - 1777*f_3/(103680*epsilon) - pi**4*f_3/(129600*epsilon) + 19*f_5/(38880*epsilon) - 427*f_7/(207360*epsilon) - pi**4/(3110400*epsilon) + pi**6/(217728*epsilon) + 11057/(933120*epsilon) - 13*f_3**2/(4320*epsilon**2) + 229*f_3/(25920*epsilon**2) + f_5/(192*epsilon**2) - 1211/(155520*epsilon**2) - pi**6/(326592*epsilon**2) - pi**4/(259200*epsilon**2) - f_3/(2160*epsilon**3) - f_5/(432*epsilon**3) + 1/(360*epsilon**3) - 1/(2160*epsilon**4)","16263":"17*f_3/(311040*epsilon) - 7*f_5/(138240*epsilon) - 61597/(537477120*epsilon) + 17*pi**4/(24883200*epsilon) - 101*f_3/(414720*epsilon**2) - pi**4/(829440*epsilon**2) + 29041/(268738560*epsilon**2) + f_3/(3456*epsilon**3) - 31/(699840*epsilon**3) + 479/(746496*epsilon**4) - 73/(77760*epsilon**5) + 11/(25920*epsilon**6)","16264":"5059*f_3/(2799360*epsilon) + 17*f_5/(77760*epsilon) - 589669/(268738560*epsilon) - 41*pi**4/(11197440*epsilon) - 617*f_3/(186624*epsilon**2) - 7*f_5/(25920*epsilon**2) + 77*pi**4/(9331200*epsilon**2) + 47783/(11197440*epsilon**2) + 77*f_3/(77760*epsilon**3) - 577/(155520*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 103/(77760*epsilon**4) - 1/(4320*epsilon**5)","16265":"11*f_3**2/(5184*epsilon) - 869*f_3/(311040*epsilon) - 179*f_5/(31104*epsilon) - 19*pi**4/(3110400*epsilon) + 5*pi**6/(1959552*epsilon) + 33989/(7464960*epsilon) - 11*f_3**2/(4320*epsilon**2) + 121*f_3/(25920*epsilon**2) + 43*f_5/(5184*epsilon**2) - 5143/(622080*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(129600*epsilon**2) - f_3/(720*epsilon**3) - f_5/(432*epsilon**3) + 25/(5184*epsilon**3) - 1/(1080*epsilon**4)","16266":"10667*f_3/(11197440*epsilon) + 11*f_5/(77760*epsilon) - 3097211/(1612431360*epsilon) - 49*pi**4/(27993600*epsilon) - 3067*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) + 77*pi**4/(18662400*epsilon**2) + 10367/(3732480*epsilon**2) + 77*f_3/(155520*epsilon**3) - 21083/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 59/(77760*epsilon**4) - 7/(38880*epsilon**5)","16267":"-23*f_3**2/(51840*epsilon) - 467*f_3/(93312*epsilon) + 571*f_5/(31104*epsilon) - 33421/(2799360*epsilon) - 31*pi**4/(18662400*epsilon) - pi**6/(9797760*epsilon) - 37*f_3/(38880*epsilon**2) - 251*f_5/(25920*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 6659/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 11/(7776*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16268":"-f_3**2/(25920*epsilon) + 145*f_3/(82944*epsilon) - 11*f_5/(19440*epsilon) - 306683/(537477120*epsilon) - 17*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - 19*f_3/(51840*epsilon**2) - f_5/(1296*epsilon**2) + 593/(1492992*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - f_3/(2880*epsilon**3) - 8639/(14929920*epsilon**3) - 701/(1244160*epsilon**4) + 211/(103680*epsilon**5) - 11/(8640*epsilon**6)","16269":"-1871*f_3/(1244160*epsilon) - 79*f_5/(103680*epsilon) + 151*pi**4/(37324800*epsilon) + 142501/(59719680*epsilon) + 289*f_3/(103680*epsilon**2) + f_5/(1728*epsilon**2) - 27619/(14929920*epsilon**2) - 37*pi**4/(3110400*epsilon**2) - 53*f_3/(17280*epsilon**3) + pi**4/(103680*epsilon**3) + 1879/(1244160*epsilon**3) + f_3/(864*epsilon**4) - 17/(8640*epsilon**4) + 7/(8640*epsilon**5)","16270":"13*f_3**2/(311040*epsilon) + 10433*f_3/(11197440*epsilon) + f_5/(2916*epsilon) - 469183/(806215680*epsilon) - 41*pi**4/(13996800*epsilon) - pi**6/(23514624*epsilon) - 2491*f_3/(1866240*epsilon**2) - 13*f_5/(77760*epsilon**2) + 71*pi**4/(18662400*epsilon**2) + 16253/(22394880*epsilon**2) + 71*f_3/(155520*epsilon**3) - 8507/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 19/(38880*epsilon**4) - 11/(77760*epsilon**5)","16271":"523*f_3/(1244160*epsilon) + 11*f_5/(103680*epsilon) - 29*pi**4/(4147200*epsilon) - 26099/(537477120*epsilon) - 11*f_3/(20736*epsilon**2) - 169/(1492992*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(1728*epsilon**3) - 10079/(14929920*epsilon**3) - 25/(248832*epsilon**4) + 211/(103680*epsilon**5) - 11/(8640*epsilon**6)","16272":"41*f_3/(233280*epsilon) + 53*f_5/(207360*epsilon) - 643021/(4837294080*epsilon) + 43*pi**4/(18662400*epsilon) - 169*f_3/(311040*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 4067/(806215680*epsilon**2) - 7*f_3/(51840*epsilon**3) - 2773/(6718464*epsilon**3) + 1535/(1119744*epsilon**4) - 53/(46656*epsilon**5) + 7/(19440*epsilon**6)","16273":"-29*f_3**2/(124416*epsilon) + 25379*f_3/(22394880*epsilon) + 59*f_5/(233280*epsilon) - 2026409/(1612431360*epsilon) - 37*pi**4/(27993600*epsilon) + pi**6/(29393280*epsilon) - 1249*f_3/(1244160*epsilon**2) - 49*f_5/(311040*epsilon**2) + 109*pi**4/(37324800*epsilon**2) + 39871/(44789760*epsilon**2) + 97*f_3/(155520*epsilon**3) - 3787/(5598720*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 1/(2430*epsilon**4) - 1/(9720*epsilon**5)","16274":"-f_3**2/(4320*epsilon) + 671*f_3/(62208*epsilon) - 1253*f_5/(77760*epsilon) - 11*pi**4/(3110400*epsilon) + 7483/(3732480*epsilon) + pi**6/(326592*epsilon) + f_3**2/(2160*epsilon**2) - 367*f_3/(25920*epsilon**2) + 7*f_5/(288*epsilon**2) - pi**6/(163296*epsilon**2) - 407/(103680*epsilon**2) + pi**4/(86400*epsilon**2) + f_3/(270*epsilon**3) - f_5/(216*epsilon**3) + 11/(2592*epsilon**3) - 1/(540*epsilon**4)","16275":"5*f_3**2/(2592*epsilon) + 95*f_3/(31104*epsilon) - 109*f_5/(7776*epsilon) - 7*pi**4/(1555200*epsilon) + 12881/(3732480*epsilon) + 5*pi**6/(979776*epsilon) - f_3**2/(432*epsilon**2) - 17*f_3/(5184*epsilon**2) + 43*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 1501/(311040*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(216*epsilon**3) + 13/(2592*epsilon**3) - 1/(540*epsilon**4)","16276":"-661*f_3/(33592320*epsilon) - f_5/(414720*epsilon) - 1800743/(29023764480*epsilon) + 13*pi**4/(55987200*epsilon) - f_3/(1866240*epsilon**2) - pi**4/(111974400*epsilon**2) + 95539/(967458816*epsilon**2) - f_3/(933120*epsilon**3) - 521/(4199040*epsilon**3) + 679/(6718464*epsilon**4) - 7/(155520*epsilon**5) + 1/(116640*epsilon**6)","16277":"3043*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - 435571/(10883911680*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) + pi**4/(111974400*epsilon**2) + 741859/(14511882240*epsilon**2) + f_3/(933120*epsilon**3) - 3017/(18895680*epsilon**3) + 3379/(20155392*epsilon**4) - 157/(2099520*epsilon**5) + 1/(69984*epsilon**6)","16278":"383*f_3/(67184640*epsilon) + 7*f_5/(1866240*epsilon) - 3006029/(43535646720*epsilon) + 19*pi**4/(223948800*epsilon) + f_3/(311040*epsilon**2) - pi**4/(27993600*epsilon**2) + 532633/(3627970560*epsilon**2) - f_3/(233280*epsilon**3) - 33229/(201553920*epsilon**3) + 511/(5038848*epsilon**4) - 149/(4199040*epsilon**5) + 1/(174960*epsilon**6)","16279":"-5*f_3**2/(62208*epsilon) + 6637*f_3/(22394880*epsilon) - 121*f_5/(1866240*epsilon) - 187*pi**4/(74649600*epsilon) + pi**6/(58786560*epsilon) + 88171/(403107840*epsilon) - 59*f_3/(124416*epsilon**2) - f_5/(155520*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 2797/(11197440*epsilon**2) + 13*f_3/(51840*epsilon**3) - 863/(1119744*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(1296*epsilon**4) - 11/(38880*epsilon**5)","16280":"-233*f_3/(3732480*epsilon) + 77*pi**4/(335923200*epsilon) + 592853/(8707129344*epsilon) + 23*f_3/(1119744*epsilon**2) - pi**4/(18662400*epsilon**2) + 271867/(3627970560*epsilon**2) - f_3/(155520*epsilon**3) - 29737/(201553920*epsilon**3) + 2501/(25194240*epsilon**4) - 149/(4199040*epsilon**5) + 1/(174960*epsilon**6)","16281":"-143*f_3/(13436928*epsilon) - 7*f_5/(3732480*epsilon) - 1730923/(87071293440*epsilon) + 7*pi**4/(223948800*epsilon) + 7*f_3/(1866240*epsilon**2) - pi**4/(111974400*epsilon**2) + 962737/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) - 25447/(201553920*epsilon**3) + 12581/(100776960*epsilon**4) - 17/(262440*epsilon**5) + 1/(69984*epsilon**6)","16282":"11*f_3/(466560*epsilon) - 7*f_5/(1244160*epsilon) - 2905223/(29023764480*epsilon) + pi**4/(22394880*epsilon) - 43*f_3/(1866240*epsilon**2) + pi**4/(37324800*epsilon**2) + 676559/(4837294080*epsilon**2) + f_3/(311040*epsilon**3) - 1231/(8398080*epsilon**3) + 3539/(33592320*epsilon**4) - 7/(155520*epsilon**5) + 1/(116640*epsilon**6)","16283":"-499*f_3/(67184640*epsilon) - 7*f_5/(3732480*epsilon) - 442823/(17414258688*epsilon) + 7*pi**4/(223948800*epsilon) + 7*f_3/(1866240*epsilon**2) - pi**4/(111974400*epsilon**2) + 1166857/(14511882240*epsilon**2) - f_3/(933120*epsilon**3) - 27247/(201553920*epsilon**3) + 12797/(100776960*epsilon**4) - 17/(262440*epsilon**5) + 1/(69984*epsilon**6)","16284":"-f_3**2/(11520*epsilon) + 4213*f_3/(22394880*epsilon) - 197*f_5/(622080*epsilon) - 107*pi**4/(74649600*epsilon) + pi**6/(9797760*epsilon) + 19867/(44789760*epsilon) - 323*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) - 157/(5598720*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 13*f_3/(51840*epsilon**3) - 43/(77760*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 13/(25920*epsilon**4) - 1/(6480*epsilon**5)","16285":"-695*f_3/(8957952*epsilon) - 19*f_5/(311040*epsilon) - 7*pi**4/(55987200*epsilon) + 846353/(6449725440*epsilon) - 221*f_3/(3732480*epsilon**2) - 21353/(322486272*epsilon**2) + pi**4/(18662400*epsilon**2) + 17*f_3/(311040*epsilon**3) + 64529/(403107840*epsilon**3) - 6013/(33592320*epsilon**4) + 53/(559872*epsilon**5) - 1/(46656*epsilon**6)","16286":"-f_3**2/(5184*epsilon) - 4667*f_3/(3732480*epsilon) - 161*f_5/(155520*epsilon) + 17*pi**6/(19595520*epsilon) + 21379/(22394880*epsilon) + 11*pi**4/(829440*epsilon) + 143*f_3/(62208*epsilon**2) - 11*f_5/(12960*epsilon**2) - 89*pi**4/(3110400*epsilon**2) + 293/(233280*epsilon**2) - 89*f_3/(25920*epsilon**3) + 1/(1152*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 5/(1296*epsilon**4) + 1/(540*epsilon**5)","16287":"323*f_3/(622080*epsilon) - f_5/(10368*epsilon) - 7*pi**4/(2073600*epsilon) + 76907/(537477120*epsilon) - 49*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 9407/(22394880*epsilon**2) + f_3/(2160*epsilon**3) - 1117/(746496*epsilon**3) - 661/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(720*epsilon**6)","16288":"77*f_3/(414720*epsilon) - f_5/(11520*epsilon) - 11*pi**4/(12441600*epsilon) + 48379/(107495424*epsilon) - 17*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 7643/(22394880*epsilon**2) - f_3/(8640*epsilon**3) - 865/(746496*epsilon**3) - 769/(311040*epsilon**4) + 41/(12960*epsilon**5) - 1/(720*epsilon**6)","16289":"347*f_3/(311040*epsilon) + 7*f_5/(69120*epsilon) - 1020743/(1612431360*epsilon) + pi**4/(1382400*epsilon) - f_3/(720*epsilon**2) - pi**4/(414720*epsilon**2) + 217409/(268738560*epsilon**2) + 5*f_3/(3456*epsilon**3) + 3697/(2799360*epsilon**3) - 6607/(1866240*epsilon**4) + 31/(8640*epsilon**5) - 7/(3240*epsilon**6)","16290":"f_3**2/(1920*epsilon) - 1003*f_3/(746496*epsilon) - 7*f_5/(20736*epsilon) - pi**6/(1632960*epsilon) + 23*pi**4/(7464960*epsilon) + 16613/(11197440*epsilon) + 7*f_3/(12960*epsilon**2) + f_5/(576*epsilon**2) - 23/(25920*epsilon**2) - pi**4/(1555200*epsilon**2) + f_3/(240*epsilon**3) - 1/(540*epsilon**3) - f_3/(216*epsilon**4) + 1/(648*epsilon**4)","16291":"-31*f_3/(11197440*epsilon) + f_5/(38880*epsilon) - 13*pi**4/(111974400*epsilon) + 151/(1679616*epsilon) - 569*f_3/(3732480*epsilon**2) - f_5/(12960*epsilon**2) - pi**4/(7464960*epsilon**2) + 907/(11197440*epsilon**2) + 7*f_3/(20736*epsilon**3) - 2411/(3732480*epsilon**3) + pi**4/(3110400*epsilon**3) - f_3/(2880*epsilon**4) + 31/(31104*epsilon**4) - 11/(25920*epsilon**5)","16292":"-5*f_3**2/(62208*epsilon) + 953*f_3/(4478976*epsilon) - 121*f_5/(1866240*epsilon) - 139*pi**4/(74649600*epsilon) + pi**6/(58786560*epsilon) + 8383/(44789760*epsilon) - 283*f_3/(622080*epsilon**2) - f_5/(155520*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 235/(1119744*epsilon**2) + 13*f_3/(51840*epsilon**3) - 49/(77760*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 13/(25920*epsilon**4) - 1/(6480*epsilon**5)","16293":"-7*f_3/(933120*epsilon) - 4869571/(21767823360*epsilon) + pi**4/(167961600*epsilon) + f_3/(1399680*epsilon**2) + 1200949/(1813985280*epsilon**2) - 712567/(1209323520*epsilon**3) + 5183/(20155392*epsilon**4) - 521/(8398080*epsilon**5) + 1/(139968*epsilon**6)","16294":"6017*f_3/(3732480*epsilon) + 83*f_5/(207360*epsilon) - 1892653/(1209323520*epsilon) - 229*pi**4/(37324800*epsilon) - 229*f_3/(311040*epsilon**2) + pi**4/(691200*epsilon**2) + 681853/(268738560*epsilon**2) + f_3/(5760*epsilon**3) - 337261/(134369280*epsilon**3) + 1205/(746496*epsilon**4) - 5/(6912*epsilon**5) + 1/(5184*epsilon**6)","16295":"f_3**2/(6480*epsilon) + 4087*f_3/(22394880*epsilon) + 187*f_5/(69120*epsilon) - 1216001/(268738560*epsilon) + 859*pi**4/(223948800*epsilon) + 19*pi**6/(39191040*epsilon) + 137*f_3/(103680*epsilon**2) - 37*f_5/(17280*epsilon**2) - 47*pi**4/(9331200*epsilon**2) + 7373/(7464960*epsilon**2) - 227*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 1973/(622080*epsilon**3) + 11*f_3/(6480*epsilon**4) - 197/(77760*epsilon**4) + 1/(1620*epsilon**5)","16296":"-1159*f_3/(414720*epsilon) + 323*f_5/(207360*epsilon) - 121*pi**4/(12441600*epsilon) + 118045/(40310784*epsilon) + 611*f_3/(103680*epsilon**2) - 1500523/(268738560*epsilon**2) - 19*pi**4/(2073600*epsilon**2) - 19*f_3/(17280*epsilon**3) + 45031/(11197440*epsilon**3) - 371/(233280*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16297":"-f_3/(4608*epsilon) - 13961/(44789760*epsilon) + pi**4/(1036800*epsilon) + 19*f_3/(34560*epsilon**2) - pi**4/(345600*epsilon**2) + 2939/(2239488*epsilon**2) + f_3/(4320*epsilon**3) - 4879/(1866240*epsilon**3) + 1739/(933120*epsilon**4) - 7/(9720*epsilon**5) + 1/(6480*epsilon**6)","16298":"f_3**2/(155520*epsilon) + 20369*f_3/(3732480*epsilon) + 967*f_5/(466560*epsilon) - 3621541/(403107840*epsilon) - 2503*pi**4/(335923200*epsilon) - pi**6/(4199040*epsilon) - 5813*f_3/(1399680*epsilon**2) - 17*f_5/(38880*epsilon**2) + 107*pi**4/(13996800*epsilon**2) + 14131/(1866240*epsilon**2) + 107*f_3/(116640*epsilon**3) - 3379/(1399680*epsilon**3) - pi**4/(1166400*epsilon**3) - f_3/(9720*epsilon**4) + 113/(233280*epsilon**4) - 1/(19440*epsilon**5)","16299":"2341*f_3/(7464960*epsilon) + 17*f_5/(25920*epsilon) - 199*pi**4/(74649600*epsilon) - 214139/(1074954240*epsilon) - 199*f_3/(622080*epsilon**2) + pi**4/(777600*epsilon**2) + 1261/(4199040*epsilon**2) + f_3/(6480*epsilon**3) - 59617/(67184640*epsilon**3) + 4823/(5598720*epsilon**4) - 281/(466560*epsilon**5) + 1/(3888*epsilon**6)","16300":"1283*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 202183/(1612431360*epsilon) + pi**4/(2764800*epsilon) - f_3/(3240*epsilon**2) + 6203/(134369280*epsilon**2) + pi**4/(777600*epsilon**2) + f_3/(6480*epsilon**3) - 157/(829440*epsilon**3) + 397/(466560*epsilon**4) - 13/(10368*epsilon**5) + 1/(1620*epsilon**6)","16301":"-619*f_3/(5598720*epsilon) + 14497/(967458816*epsilon) + 7*pi**4/(22394880*epsilon) + 7*f_3/(186624*epsilon**2) - 31459/(403107840*epsilon**2) + 5461/(20155392*epsilon**3) - 1649/(4199040*epsilon**4) + 199/(699840*epsilon**5) - 1/(11664*epsilon**6)","16302":"-191*f_3/(1119744*epsilon) - 23*f_5/(414720*epsilon) + 356867/(7255941120*epsilon) + 11*pi**4/(13996800*epsilon) + 11*f_3/(116640*epsilon**2) - 666587/(4837294080*epsilon**2) - 7*pi**4/(37324800*epsilon**2) - 7*f_3/(311040*epsilon**3) + 3545/(13436928*epsilon**3) - 2285/(6718464*epsilon**4) + 367/(1399680*epsilon**5) - 1/(11664*epsilon**6)","16303":"-f_3/(23040*epsilon) + 83*f_5/(622080*epsilon) - 465415/(2902376448*epsilon) - pi**4/(6220800*epsilon) + 23*f_3/(207360*epsilon**2) - 331489/(2418647040*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 20549/(67184640*epsilon**3) - 4349/(16796160*epsilon**4) + 193/(1399680*epsilon**5) - 1/(29160*epsilon**6)","16304":"37*f_3/(2488320*epsilon) + 7*f_5/(3732480*epsilon) + 23*pi**4/(671846400*epsilon) + 14420587/(87071293440*epsilon) + 211*f_3/(11197440*epsilon**2) + pi**4/(111974400*epsilon**2) + 74869/(604661760*epsilon**2) - 7*f_3/(466560*epsilon**3) - 68009/(302330880*epsilon**3) + 2729/(20155392*epsilon**4) - 1/(21870*epsilon**5) + 1/(139968*epsilon**6)","16305":"1151*f_3/(1244160*epsilon) + 17*f_5/(17280*epsilon) - 1319807/(806215680*epsilon) - pi**4/(184320*epsilon) - 319*f_3/(207360*epsilon**2) + pi**4/(172800*epsilon**2) + 401899/(268738560*epsilon**2) - f_3/(2160*epsilon**3) + 2495/(1119744*epsilon**3) - 2671/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","16306":"2881*f_3/(1244160*epsilon) - f_5/(12960*epsilon) - 1847819/(806215680*epsilon) - 107*pi**4/(24883200*epsilon) - 17*f_3/(7680*epsilon**2) + pi**4/(172800*epsilon**2) + 591979/(268738560*epsilon**2) - f_3/(2160*epsilon**3) + 2279/(1119744*epsilon**3) - 2671/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","16307":"-9299*f_3/(67184640*epsilon) - 7*f_5/(1866240*epsilon) - 11312447/(21767823360*epsilon) + pi**4/(4976640*epsilon) + f_3/(41472*epsilon**2) - pi**4/(55987200*epsilon**2) + 4551497/(7255941120*epsilon**2) - f_3/(466560*epsilon**3) - 398369/(1209323520*epsilon**3) + 9641/(100776960*epsilon**4) - 139/(8398080*epsilon**5) + 1/(699840*epsilon**6)","16308":"-35*f_3/(93312*epsilon) - 181*f_5/(311040*epsilon) + 5461/(151165440*epsilon) + 7*pi**4/(2332800*epsilon) - 19*f_3/(77760*epsilon**2) - pi**4/(1555200*epsilon**2) + 544301/(403107840*epsilon**2) + f_3/(8640*epsilon**3) - 87209/(67184640*epsilon**3) + 653/(1119744*epsilon**4) - 5/(31104*epsilon**5) + 1/(38880*epsilon**6)","16309":"-59*f_3/(69120*epsilon) - 31*f_5/(311040*epsilon) + 30829/(241864704*epsilon) + pi**4/(345600*epsilon) - 7*f_3/(38880*epsilon**2) - pi**4/(1555200*epsilon**2) + 500021/(403107840*epsilon**2) + f_3/(8640*epsilon**3) - 85049/(67184640*epsilon**3) + 653/(1119744*epsilon**4) - 5/(31104*epsilon**5) + 1/(38880*epsilon**6)","16310":"701*f_3/(2239488*epsilon) + 17*f_5/(311040*epsilon) - 469723/(806215680*epsilon) - pi**4/(1382400*epsilon) - 31*f_3/(311040*epsilon**2) + pi**4/(9331200*epsilon**2) + 297749/(806215680*epsilon**2) + f_3/(77760*epsilon**3) + 973/(4976640*epsilon**3) - 4079/(11197440*epsilon**4) + 59/(311040*epsilon**5) - 1/(25920*epsilon**6)","16311":"163*f_3/(1866240*epsilon) + f_5/(10368*epsilon) - 42031/(1813985280*epsilon) - pi**4/(6998400*epsilon) - f_3/(58320*epsilon**2) - 49091/(1209323520*epsilon**2) + 7097/(33592320*epsilon**3) - 313/(839808*epsilon**4) + 203/(699840*epsilon**5) - 1/(11664*epsilon**6)","16312":"f_3**2/(768*epsilon) + 1967*f_3/(933120*epsilon) - 131*f_5/(34560*epsilon) - 36251/(44789760*epsilon) - pi**6/(2177280*epsilon) + pi**4/(138240*epsilon) + 49*f_3/(155520*epsilon**2) + 7*f_5/(5760*epsilon**2) - 49*pi**4/(3110400*epsilon**2) + 71/(373248*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 437/(311040*epsilon**3) + f_3/(1440*epsilon**4) - 19/(12960*epsilon**4) + 1/(2160*epsilon**5)","16313":"107*f_3**2/(103680*epsilon) + 731*f_3/(933120*epsilon) - 659*f_5/(311040*epsilon) - 31931/(44789760*epsilon) + pi**6/(19595520*epsilon) + pi**4/(248832*epsilon) + 349*f_3/(155520*epsilon**2) - 37*f_5/(51840*epsilon**2) - 49*pi**4/(3110400*epsilon**2) + 71/(373248*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 437/(311040*epsilon**3) + f_3/(1440*epsilon**4) - 19/(12960*epsilon**4) + 1/(2160*epsilon**5)","16314":"-4747*f_3/(22394880*epsilon) + 23*f_5/(207360*epsilon) + 77*pi**4/(223948800*epsilon) + 1453843/(14511882240*epsilon) + f_3/(5832*epsilon**2) - 723637/(2418647040*epsilon**2) - pi**4/(2332800*epsilon**2) - f_3/(19440*epsilon**3) + 24617/(67184640*epsilon**3) - 913/(3359232*epsilon**4) + 193/(1399680*epsilon**5) - 1/(29160*epsilon**6)","16315":"71*f_3/(699840*epsilon) - 53*f_5/(311040*epsilon) - 41*pi**4/(27993600*epsilon) + 810487/(3627970560*epsilon) - 89*f_3/(933120*epsilon**2) - 154697/(1209323520*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 7231/(33592320*epsilon**3) - 2293/(8398080*epsilon**4) + 107/(699840*epsilon**5) - 1/(29160*epsilon**6)","16316":"-1009*f_3/(5598720*epsilon) - 23*f_5/(414720*epsilon) + 137893/(3627970560*epsilon) + 11*pi**4/(13996800*epsilon) + 11*f_3/(116640*epsilon**2) - 114223/(967458816*epsilon**2) - 7*pi**4/(37324800*epsilon**2) - 7*f_3/(311040*epsilon**3) + 15673/(67184640*epsilon**3) - 10993/(33592320*epsilon**4) + 367/(1399680*epsilon**5) - 1/(11664*epsilon**6)","16317":"-4117*f_3/(5598720*epsilon) - 41*f_5/(622080*epsilon) + 77*pi**4/(55987200*epsilon) + 2001139/(1451188224*epsilon) + 77*f_3/(466560*epsilon**2) - 3451/(2361960*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 473281/(403107840*epsilon**3) - 23621/(33592320*epsilon**4) + 49/(186624*epsilon**5) - 11/(233280*epsilon**6)","16318":"-17*f_3**2/(103680*epsilon) - 2359*f_3/(933120*epsilon) + 521*f_5/(311040*epsilon) + 7741/(44789760*epsilon) + 11*pi**6/(19595520*epsilon) + 13*pi**4/(1244160*epsilon) + 361*f_3/(155520*epsilon**2) - 17*f_5/(51840*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 361/(373248*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 581/(311040*epsilon**3) + f_3/(1440*epsilon**4) - 19/(12960*epsilon**4) + 1/(2160*epsilon**5)","16319":"-f_3**2/(34560*epsilon) - 4751*f_3/(7464960*epsilon) - 49*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) + 679*pi**4/(223948800*epsilon) + 496049/(537477120*epsilon) + 1379*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - 1657/(995328*epsilon**2) - 11*pi**4/(2332800*epsilon**2) - 11*f_3/(19440*epsilon**3) + pi**4/(777600*epsilon**3) + 7909/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 95/(62208*epsilon**4) + 7/(12960*epsilon**5)","16320":"-1283*f_3/(746496*epsilon) - f_5/(10368*epsilon) + 31*pi**4/(18662400*epsilon) + 2984149/(967458816*epsilon) + 31*f_3/(155520*epsilon**2) - 830329/(403107840*epsilon**2) - 32737/(33592320*epsilon**3) + 757/(559872*epsilon**4) - 11/(19440*epsilon**5) + 1/(9720*epsilon**6)","16321":"-59*f_3/(58320*epsilon) - f_5/(311040*epsilon) + 83*pi**4/(37324800*epsilon) + 9437909/(4837294080*epsilon) + 83*f_3/(311040*epsilon**2) - 713797/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 5705/(6718464*epsilon**3) + 3677/(2799360*epsilon**4) - 11/(19440*epsilon**5) + 1/(9720*epsilon**6)","16322":"f_3**2/(1620*epsilon) - 179*f_3/(103680*epsilon) - 467*f_5/(155520*epsilon) + pi**6/(1399680*epsilon) + 49*pi**4/(3110400*epsilon) + 2077/(1244160*epsilon) + 119*f_3/(38880*epsilon**2) + f_5/(810*epsilon**2) - 319/(116640*epsilon**2) - 19*pi**4/(777600*epsilon**2) - 19*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 193/(62208*epsilon**3) + f_3/(1080*epsilon**4) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","16323":"3499*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 35239009/(14511882240*epsilon) - 13*pi**4/(12441600*epsilon) - 13*f_3/(103680*epsilon**2) + pi**4/(9331200*epsilon**2) + 1593637/(1209323520*epsilon**2) + f_3/(77760*epsilon**3) + 12329/(20155392*epsilon**3) - 5743/(8398080*epsilon**4) + 41/(174960*epsilon**5) - 1/(29160*epsilon**6)","16324":"7*f_3/(1866240*epsilon) - f_5/(5184*epsilon) - pi**4/(1119744*epsilon) + 299117/(725594112*epsilon) - 5*f_3/(186624*epsilon**2) - 346721/(1209323520*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 1907/(6718464*epsilon**3) - 2401/(8398080*epsilon**4) + 107/(699840*epsilon**5) - 1/(29160*epsilon**6)","16325":"271*f_3/(1866240*epsilon) + f_5/(10368*epsilon) - 150239/(3627970560*epsilon) - pi**4/(6998400*epsilon) - f_3/(58320*epsilon**2) - 20039/(1209323520*epsilon**2) + 5909/(33592320*epsilon**3) - 1511/(4199040*epsilon**4) + 203/(699840*epsilon**5) - 1/(11664*epsilon**6)","16326":"5887*f_3/(11197440*epsilon) + 17*f_5/(311040*epsilon) - 701167/(806215680*epsilon) - 37*pi**4/(37324800*epsilon) - 7*f_3/(62208*epsilon**2) + pi**4/(9331200*epsilon**2) + 386741/(806215680*epsilon**2) + f_3/(77760*epsilon**3) + 101/(552960*epsilon**3) - 4079/(11197440*epsilon**4) + 59/(311040*epsilon**5) - 1/(25920*epsilon**6)","16327":"11*f_3/(466560*epsilon) - pi**4/(55987200*epsilon) + 13268917/(7255941120*epsilon) - f_3/(466560*epsilon**2) - 6972919/(2418647040*epsilon**2) + 166573/(100776960*epsilon**3) - 1069/(2099520*epsilon**4) + 13/(139968*epsilon**5) - 1/(116640*epsilon**6)","16328":"421*f_3/(1244160*epsilon) + 79*f_5/(622080*epsilon) - pi**4/(12441600*epsilon) + 170347/(1612431360*epsilon) - 113*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 147953/(806215680*epsilon**2) + f_3/(17280*epsilon**3) - 653/(1244160*epsilon**3) + 931/(1119744*epsilon**4) - 5/(7776*epsilon**5) + 1/(4860*epsilon**6)","16329":"f_3**2/(17280*epsilon) - 14989*f_3/(3732480*epsilon) + 5*f_5/(6912*epsilon) - 787*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 226951/(33592320*epsilon) + 3389*f_3/(311040*epsilon**2) - f_5/(8640*epsilon**2) - 9847/(746496*epsilon**2) + pi**4/(207360*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 869/(116640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(480*epsilon**4) + 1/(3240*epsilon**5)","16330":"f_3**2/(540*epsilon) - pi**4*f_3/(129600*epsilon) + 461*f_3/(103680*epsilon) - 139*f_5/(17280*epsilon) + 203*f_7/(20736*epsilon) - 26251/(1866240*epsilon) - 17*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - 131*f_3/(12960*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(64800*epsilon**2) + 169/(77760*epsilon**2) + f_3/(540*epsilon**3) - f_5/(216*epsilon**3) + 7/(2160*epsilon**3) - 1/(1080*epsilon**4)","16331":"7*f_3**2/(12960*epsilon) + 1103*f_3/(746496*epsilon) - 11*f_5/(77760*epsilon) - 53*pi**6/(19595520*epsilon) - 5173/(11197440*epsilon) + 349*pi**4/(37324800*epsilon) - 283*f_3/(62208*epsilon**2) + 59*f_5/(12960*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 205/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16332":"13*f_3**2/(207360*epsilon) + 20033*f_3/(22394880*epsilon) + 7*f_5/(19440*epsilon) - 619411/(537477120*epsilon) - 529*pi**4/(111974400*epsilon) - pi**6/(13063680*epsilon) - 95*f_3/(186624*epsilon**2) - 7*f_5/(103680*epsilon**2) + pi**4/(583200*epsilon**2) + 117053/(89579520*epsilon**2) + f_3/(4860*epsilon**3) - 901/(746496*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 539/(622080*epsilon**4) - 1/(3240*epsilon**5)","16333":"47*f_3**2/(207360*epsilon) + 199*f_3/(1866240*epsilon) + 91*f_5/(622080*epsilon) - 151135/(322486272*epsilon) - 1429*pi**4/(671846400*epsilon) - pi**6/(39191040*epsilon) + 29*f_3/(5598720*epsilon**2) - 7*f_5/(311040*epsilon**2) + 13*pi**4/(18662400*epsilon**2) + 6059/(9953280*epsilon**2) + 13*f_3/(155520*epsilon**3) - 3521/(5598720*epsilon**3) - pi**4/(9331200*epsilon**3) - f_3/(77760*epsilon**4) + 77/(207360*epsilon**4) - 1/(9720*epsilon**5)","16334":"5189*f_3/(8398080*epsilon) + 7*f_5/(311040*epsilon) - 2584349/(1612431360*epsilon) - 101*pi**4/(111974400*epsilon) - 2363*f_3/(2799360*epsilon**2) + pi**4/(9331200*epsilon**2) + 17033/(7464960*epsilon**2) + 7*f_3/(9720*epsilon**3) - 119/(58320*epsilon**3) - f_3/(3888*epsilon**4) + 13/(11664*epsilon**4) - 7/(25920*epsilon**5)","16335":"13*f_3**2/(69120*epsilon) - 139*f_3/(1866240*epsilon) - 7*f_5/(13824*epsilon) - pi**6/(4354560*epsilon) - 17*pi**4/(24883200*epsilon) + 19405/(35831808*epsilon) + 347*f_3/(622080*epsilon**2) + 7*f_5/(11520*epsilon**2) - pi**4/(248832*epsilon**2) - 4499/(29859840*epsilon**2) - 5*f_3/(10368*epsilon**3) + 137/(1244160*epsilon**3) + pi**4/(345600*epsilon**3) + f_3/(2880*epsilon**4) - 41/(23040*epsilon**4) + 1/(720*epsilon**5)","16336":"47*f_3**2/(9720*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 2989*f_3/(116640*epsilon) - 1675*f_5/(46656*epsilon) + 11*f_7/(51840*epsilon) - 53*pi**4/(2332800*epsilon) + pi**6/(2939328*epsilon) - 23*f_3**2/(6480*epsilon**2) - 467*f_3/(19440*epsilon**2) + 17*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16337":"f_3**2/(12960*epsilon) + 191*f_3/(311040*epsilon) - 23*f_5/(311040*epsilon) - 807181/(806215680*epsilon) - 13*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) - 127*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 148823/(67184640*epsilon**2) + 7*f_3/(8640*epsilon**3) - 30377/(11197440*epsilon**3) + 31/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16338":"-407*f_3/(155520*epsilon) - f_5/(5760*epsilon) + 11*pi**4/(2332800*epsilon) + 23489/(7464960*epsilon) + 149*f_3/(25920*epsilon**2) - f_5/(864*epsilon**2) - 37*pi**4/(1555200*epsilon**2) - 391/(186624*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(51840*epsilon**3) + 337/(103680*epsilon**3) + f_3/(432*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","16339":"-31*f_3**2/(17280*epsilon) + 24583*f_3/(3732480*epsilon) + 199*f_5/(34560*epsilon) - 127489/(11197440*epsilon) - pi**6/(1088640*epsilon) + 481*pi**4/(37324800*epsilon) - 379*f_3/(62208*epsilon**2) - f_5/(360*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1729/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 101/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16340":"-3701*f_3/(3732480*epsilon) - f_5/(13824*epsilon) + 127/(241864704*epsilon) + 29*pi**4/(7464960*epsilon) - f_3/(2304*epsilon**2) + pi**4/(2073600*epsilon**2) + 1987783/(806215680*epsilon**2) + f_3/(17280*epsilon**3) - 15533/(6718464*epsilon**3) + 263/(279936*epsilon**4) - 17/(77760*epsilon**5) + 1/(38880*epsilon**6)","16341":"-17*f_3**2/(10368*epsilon) + 7171*f_3/(3732480*epsilon) + 3251*f_5/(311040*epsilon) - 127489/(11197440*epsilon) + pi**6/(9797760*epsilon) + 277*pi**4/(37324800*epsilon) - 211*f_3/(62208*epsilon**2) - 157*f_5/(25920*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1729/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 101/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16342":"-97*f_3**2/(51840*epsilon) + 8309*f_3/(1866240*epsilon) - f_5/(960*epsilon) - 272417/(67184640*epsilon) + 601*pi**4/(55987200*epsilon) + 23*pi**6/(19595520*epsilon) - f_3/(58320*epsilon**2) + f_5/(8640*epsilon**2) - 11*pi**4/(583200*epsilon**2) + 1429/(933120*epsilon**2) - 11*f_3/(4860*epsilon**3) + pi**4/(194400*epsilon**3) + 421/(233280*epsilon**3) + f_3/(1620*epsilon**4) - 5/(3888*epsilon**4) + 1/(3240*epsilon**5)","16343":"-f_3**2/(3456*epsilon) - 883*f_3/(746496*epsilon) + 517*f_5/(103680*epsilon) - 35329/(11197440*epsilon) - 233*pi**4/(37324800*epsilon) + pi**6/(1088640*epsilon) + 7*f_3/(11520*epsilon**2) - 53*f_5/(8640*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 295/(62208*epsilon**2) + 67*f_3/(12960*epsilon**3) - 5/(1944*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","16344":"-f_3**2/(155520*epsilon) - 10267*f_3/(33592320*epsilon) + 49*f_5/(155520*epsilon) - 2527*pi**4/(335923200*epsilon) - pi**6/(8398080*epsilon) + 120133/(100776960*epsilon) + 173*f_3/(58320*epsilon**2) + f_5/(6480*epsilon**2) - 71/(62208*epsilon**2) - 89*pi**4/(27993600*epsilon**2) - 419*f_3/(233280*epsilon**3) + pi**4/(2332800*epsilon**3) + 217/(349920*epsilon**3) + 11*f_3/(19440*epsilon**4) - 11/(58320*epsilon**4)","16345":"257*f_3**2/(38880*epsilon) - 383*f_3/(46656*epsilon) + 7*pi**4*f_3/(388800*epsilon) - 133*f_5/(46656*epsilon) - 227*f_7/(51840*epsilon) - 89*pi**4/(2332800*epsilon) + 13*pi**6/(2939328*epsilon) + 647/(93312*epsilon) - 41*f_3**2/(6480*epsilon**2) - 13*f_3/(9720*epsilon**2) + 29*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) - 71/(19440*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","16346":"11*f_3**2/(155520*epsilon) - 2309*f_3/(699840*epsilon) - 79*f_5/(93312*epsilon) - 169*pi**4/(55987200*epsilon) + pi**6/(29393280*epsilon) + 63007/(16796160*epsilon) + 263*f_3/(58320*epsilon**2) + 41*f_5/(77760*epsilon**2) - 6611/(2799360*epsilon**2) - 89*pi**4/(9331200*epsilon**2) - 89*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 11/(23328*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16347":"11*f_3**2/(155520*epsilon) - 3991*f_3/(1399680*epsilon) - 61*f_5/(93312*epsilon) - 181*pi**4/(55987200*epsilon) + pi**6/(29393280*epsilon) + 11611/(4199040*epsilon) + 101*f_3/(23328*epsilon**2) + 41*f_5/(77760*epsilon**2) - 5183/(2799360*epsilon**2) - 89*pi**4/(9331200*epsilon**2) - 89*f_3/(77760*epsilon**3) + pi**4/(777600*epsilon**3) + 49/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16348":"749*f_3/(11197440*epsilon) - f_5/(207360*epsilon) - 13*pi**4/(55987200*epsilon) + 769151/(4837294080*epsilon) - 19*f_3/(466560*epsilon**2) - 360719/(1612431360*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 13501/(67184640*epsilon**3) - 197/(1399680*epsilon**4) + 29/(466560*epsilon**5) - 1/(77760*epsilon**6)","16349":"209*f_3/(11197440*epsilon) - f_5/(207360*epsilon) - pi**4/(3499200*epsilon) + 1094879/(4837294080*epsilon) - f_3/(116640*epsilon**2) - 435779/(1612431360*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 14041/(67184640*epsilon**3) - 197/(1399680*epsilon**4) + 29/(466560*epsilon**5) - 1/(77760*epsilon**6)","16350":"-317*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) + pi**4/(2332800*epsilon) + 1732937/(9674588160*epsilon) + 59*f_3/(622080*epsilon**2) - 367717/(1612431360*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(20736*epsilon**3) - 2719/(22394880*epsilon**3) + 6469/(11197440*epsilon**4) - 43/(58320*epsilon**5) + 13/(38880*epsilon**6)","16351":"-343*f_3/(5598720*epsilon) + f_5/(69120*epsilon) - 239*pi**4/(223948800*epsilon) + 180481/(1074954240*epsilon) + 91*f_3/(1866240*epsilon**2) + pi**4/(18662400*epsilon**2) + 15337/(268738560*epsilon**2) + f_3/(155520*epsilon**3) - 223/(2488320*epsilon**3) - 761/(5598720*epsilon**4) + 19/(116640*epsilon**5) - 1/(19440*epsilon**6)","16352":"-f_3/(622080*epsilon) + 16367/(604661760*epsilon) - 98603/(806215680*epsilon**2) + 16487/(53747712*epsilon**3) - 9229/(22394880*epsilon**4) + 113/(373248*epsilon**5) - 1/(10368*epsilon**6)","16353":"53*f_3**2/(311040*epsilon) + 763*f_3/(5598720*epsilon) - 7*f_5/(58320*epsilon) - 169*pi**4/(55987200*epsilon) - 19*pi**6/(117573120*epsilon) + 6343/(67184640*epsilon) - 29*f_3/(46656*epsilon**2) + 23*f_5/(155520*epsilon**2) + 583/(2799360*epsilon**2) + 23*pi**4/(4665600*epsilon**2) + 23*f_3/(38880*epsilon**3) - 209/(373248*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(31104*epsilon**4) - 1/(12960*epsilon**5)","16354":"-31*f_3/(93312*epsilon) + 11*f_5/(311040*epsilon) - pi**4/(4147200*epsilon) + 259753/(806215680*epsilon) + 35*f_3/(124416*epsilon**2) - 98819/(537477120*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 83/(746496*epsilon**3) + 421/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16355":"-31*f_3/(466560*epsilon) - 11*pi**4/(37324800*epsilon) + 14827/(806215680*epsilon) - 7*f_3/(207360*epsilon**2) + 2557/(537477120*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) - 583/(3732480*epsilon**3) + 421/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16356":"259*f_3/(33592320*epsilon) - 11*pi**4/(335923200*epsilon) - 26531/(87071293440*epsilon) - 11*f_3/(2799360*epsilon**2) + 14333/(7255941120*epsilon**2) - 10103/(604661760*epsilon**3) + 413/(10077696*epsilon**4) - 19/(466560*epsilon**5) + 1/(69984*epsilon**6)","16357":"-1931*f_3/(44789760*epsilon) - 7*f_5/(3732480*epsilon) - 15155039/(87071293440*epsilon) - 103*pi**4/(1343692800*epsilon) + 91*f_3/(2239488*epsilon**2) + pi**4/(22394880*epsilon**2) + 146767/(806215680*epsilon**2) - f_3/(93312*epsilon**3) - 124063/(1209323520*epsilon**3) + 1427/(33592320*epsilon**4) - 19/(1679616*epsilon**5) + 1/(699840*epsilon**6)","16358":"-3227287/(29023764480*epsilon) + 83791/(644972544*epsilon**2) - 4741/(50388480*epsilon**3) + 1631/(33592320*epsilon**4) - 7/(466560*epsilon**5) + 1/(466560*epsilon**6)","16359":"-3491*f_3/(33592320*epsilon) - f_5/(311040*epsilon) - 736303/(14511882240*epsilon) - 7*pi**4/(335923200*epsilon) + 53*f_3/(699840*epsilon**2) - pi**4/(13996800*epsilon**2) + 189971/(1612431360*epsilon**2) - f_3/(116640*epsilon**3) - 3733/(25194240*epsilon**3) + 1559/(16796160*epsilon**4) - 7/(233280*epsilon**5) + 1/(233280*epsilon**6)","16360":"433*f_3/(3732480*epsilon) - 23*f_5/(207360*epsilon) - pi**4/(18662400*epsilon) + 15319/(537477120*epsilon) - 43*f_3/(207360*epsilon**2) - 239/(8957952*epsilon**2) + pi**4/(622080*epsilon**2) + f_3/(5184*epsilon**3) - 287/(22394880*epsilon**3) + 1/(29160*epsilon**4) - 103/(155520*epsilon**5) + 1/(1620*epsilon**6)","16361":"-f_3**2/(124416*epsilon) + 443*f_3/(3732480*epsilon) - 239*f_5/(1866240*epsilon) - 157*pi**4/(55987200*epsilon) - pi**6/(7348320*epsilon) + 99791/(268738560*epsilon) - 17*f_3/(31104*epsilon**2) + 67*f_5/(311040*epsilon**2) + 169/(1244160*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1049/(1866240*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","16362":"-47*f_3**2/(622080*epsilon) + 437*f_3/(2239488*epsilon) - 91*f_5/(233280*epsilon) - 151*pi**4/(223948800*epsilon) + 17591/(268738560*epsilon) + 13*pi**6/(58786560*epsilon) - 1237*f_3/(3732480*epsilon**2) + 49*f_5/(311040*epsilon**2) - 289/(1244160*epsilon**2) + 79*pi**4/(37324800*epsilon**2) + 41*f_3/(77760*epsilon**3) - pi**4/(518400*epsilon**3) - 67/(622080*epsilon**3) - f_3/(4320*epsilon**4) + 1/(1944*epsilon**4) - 1/(4320*epsilon**5)","16363":"-7*f_3/(77760*epsilon) + pi**4/(1244160*epsilon) + 19261/(161243136*epsilon) + 19*f_3/(103680*epsilon**2) - 25783/(134369280*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 1649/(5598720*epsilon**3) + 1/(233280*epsilon**4) - 61/(77760*epsilon**5) + 1/(1620*epsilon**6)","16364":"-203*f_3/(2488320*epsilon) + pi**4/(8294400*epsilon) + 129373/(644972544*epsilon) + 61*f_3/(414720*epsilon**2) - 131629/(537477120*epsilon**2) - f_3/(6912*epsilon**3) - 787/(2799360*epsilon**3) + 1493/(1866240*epsilon**4) - 119/(155520*epsilon**5) + 1/(2880*epsilon**6)","16365":"-67*f_3/(11197440*epsilon) + f_5/(41472*epsilon) - 11*pi**4/(44789760*epsilon) + 54731/(9674588160*epsilon) + 29*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 7561/(806215680*epsilon**2) - f_3/(155520*epsilon**3) - 233/(22394880*epsilon**3) - 19/(622080*epsilon**4) + 13/(233280*epsilon**5) - 1/(38880*epsilon**6)","16366":"275*f_3/(746496*epsilon) - 31*f_5/(62208*epsilon) - 20503/(604661760*epsilon) + pi**4/(1492992*epsilon) + 7*f_3/(103680*epsilon**2) - 30343/(403107840*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 259/(1244160*epsilon**3) + 79/(2799360*epsilon**4) - 49/(233280*epsilon**5) + 1/(9720*epsilon**6)","16367":"-41*f_3/(2488320*epsilon) - f_5/(6912*epsilon) + 621481/(9674588160*epsilon) + 7*pi**4/(7464960*epsilon) + f_3/(31104*epsilon**2) - pi**4/(3110400*epsilon**2) - 3869/(161243136*epsilon**2) - f_3/(25920*epsilon**3) - 841/(7464960*epsilon**3) + 1507/(5598720*epsilon**4) - 11/(58320*epsilon**5) + 1/(19440*epsilon**6)","16368":"-7*f_3**2/(51840*epsilon) + 397*f_3/(559872*epsilon) + 17*f_5/(103680*epsilon) - 15103/(33592320*epsilon) - 43*pi**4/(13996800*epsilon) - pi**6/(4898880*epsilon) - 401*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) + 647/(1399680*epsilon**2) + 23*pi**4/(4665600*epsilon**2) + 23*f_3/(38880*epsilon**3) - 1117/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(31104*epsilon**4) - 1/(12960*epsilon**5)","16369":"-f_3**2/(51840*epsilon) + 1049*f_3/(2799360*epsilon) - 17*f_5/(155520*epsilon) - 77*pi**4/(27993600*epsilon) - pi**6/(4898880*epsilon) + 6343/(67184640*epsilon) - 73*f_3/(93312*epsilon**2) + f_5/(3240*epsilon**2) + 583/(2799360*epsilon**2) + 23*pi**4/(4665600*epsilon**2) + 23*f_3/(38880*epsilon**3) - 209/(373248*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(31104*epsilon**4) - 1/(12960*epsilon**5)","16370":"-67*f_3/(311040*epsilon) - f_5/(34560*epsilon) + pi**4/(691200*epsilon) + 528311/(2418647040*epsilon) + 7*f_3/(103680*epsilon**2) - 25607/(80621568*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) + 649/(3732480*epsilon**3) + 319/(2799360*epsilon**4) - 11/(46656*epsilon**5) + 1/(9720*epsilon**6)","16371":"379*f_3/(2488320*epsilon) + f_5/(5184*epsilon) - 1802299/(4837294080*epsilon) + 37*pi**4/(74649600*epsilon) - 13*f_3/(622080*epsilon**2) - pi**4/(3110400*epsilon**2) + 49367/(201553920*epsilon**2) - f_3/(25920*epsilon**3) - 1913/(7464960*epsilon**3) + 2899/(5598720*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","16372":"-5*f_3/(1492992*epsilon) + 16231/(3224862720*epsilon) + 11*f_3/(497664*epsilon**2) - 647/(358318080*epsilon**2) - f_3/(41472*epsilon**3) + 5099/(134369280*epsilon**3) - 1603/(11197440*epsilon**4) + 37/(186624*epsilon**5) - 1/(10368*epsilon**6)","16373":"-43*f_3**2/(311040*epsilon) + 793*f_3/(2799360*epsilon) - 881*f_5/(1866240*epsilon) - pi**6/(117573120*epsilon) + pi**4/(1399680*epsilon) + 409/(1679616*epsilon) + 167*f_3/(466560*epsilon**2) + 77*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 61/(279936*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 17/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16374":"-464929/(3224862720*epsilon) - 114173/(1612431360*epsilon**2) + 2707/(6718464*epsilon**3) - 4883/(11197440*epsilon**4) + 7/(31104*epsilon**5) - 1/(19440*epsilon**6)","16375":"-7*f_3**2/(622080*epsilon) - f_3/(1244160*epsilon) - 19*f_5/(1866240*epsilon) - 43*pi**4/(13996800*epsilon) - 11*pi**6/(117573120*epsilon) + 101951/(268738560*epsilon) - f_3/(2592*epsilon**2) + 17*f_5/(311040*epsilon**2) + 169/(1244160*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1049/(1866240*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","16376":"947*f_3/(67184640*epsilon) - f_5/(622080*epsilon) - 21917/(2902376448*epsilon) - 17*pi**4/(223948800*epsilon) - 17*f_3/(1866240*epsilon**2) + pi**4/(55987200*epsilon**2) + 10003/(268738560*epsilon**2) + f_3/(466560*epsilon**3) - 34583/(403107840*epsilon**3) + 3733/(33592320*epsilon**4) - 71/(933120*epsilon**5) + 1/(46656*epsilon**6)","16377":"-f_3/(233280*epsilon) - f_5/(124416*epsilon) - 81829/(14511882240*epsilon) + pi**4/(223948800*epsilon) + f_3/(1866240*epsilon**2) + 80047/(2902376448*epsilon**2) - 155/(2985984*epsilon**3) + 2747/(50388480*epsilon**4) - 17/(559872*epsilon**5) + 1/(139968*epsilon**6)","16378":"1831*f_3/(22394880*epsilon) + 7*f_5/(311040*epsilon) - 47*pi**4/(111974400*epsilon) + 1201577/(29023764480*epsilon) + 71*f_3/(1866240*epsilon**2) - pi**4/(18662400*epsilon**2) + 213037/(2418647040*epsilon**2) - f_3/(155520*epsilon**3) - 71/(839808*epsilon**3) - 2227/(16796160*epsilon**4) + 53/(279936*epsilon**5) - 1/(14580*epsilon**6)","16379":"-1589*f_3/(7464960*epsilon) + 71*f_5/(311040*epsilon) - 80389/(3224862720*epsilon) + pi**4/(1382400*epsilon) - f_3/(19440*epsilon**2) + 1133/(53747712*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 407/(7464960*epsilon**3) + 11/(207360*epsilon**4) - 1/(3888*epsilon**5) + 1/(6480*epsilon**6)","16380":"-49*f_3/(746496*epsilon) - 7*f_5/(207360*epsilon) + 19427/(322486272*epsilon) + 31*pi**4/(37324800*epsilon) + 59*f_3/(207360*epsilon**2) - 130249/(537477120*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 1219/(7464960*epsilon**3) + 283/(933120*epsilon**4) - 71/(155520*epsilon**5) + 1/(5184*epsilon**6)","16381":"-53*f_3**2/(311040*epsilon) - 47*f_3/(1119744*epsilon) - 31*f_5/(116640*epsilon) + 61*pi**4/(55987200*epsilon) + 19*pi**6/(117573120*epsilon) + 209/(839808*epsilon) + 121*f_3/(233280*epsilon**2) - 23*f_5/(155520*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 35/(139968*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 43/(233280*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16382":"-577*f_3/(1866240*epsilon) - 43*f_5/(311040*epsilon) + 17*pi**4/(6220800*epsilon) + 32989/(107495424*epsilon) + 91*f_3/(311040*epsilon**2) - 2407/(7464960*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(17280*epsilon**3) + 1153/(4478976*epsilon**3) + 11/(622080*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16383":"f_3/(116640*epsilon) - pi**4/(18662400*epsilon) + 45683/(2418647040*epsilon) - 13*f_3/(622080*epsilon**2) - 367/(10077696*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 5/(55296*epsilon**3) - 343/(1399680*epsilon**4) + 25/(93312*epsilon**5) - 1/(9720*epsilon**6)","16384":"2047*f_3/(7464960*epsilon) - 131*f_5/(311040*epsilon) - 69013/(3224862720*epsilon) + 7*pi**4/(7464960*epsilon) - f_3/(10368*epsilon**2) + 1921/(268738560*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 791/(7464960*epsilon**3) + 1/(69120*epsilon**4) - 1/(3888*epsilon**5) + 1/(6480*epsilon**6)","16385":"683*f_3/(7464960*epsilon) - 11*f_5/(311040*epsilon) - 17527/(4837294080*epsilon) + 23*pi**4/(74649600*epsilon) - f_3/(7680*epsilon**2) + pi**4/(3110400*epsilon**2) + 26147/(201553920*epsilon**2) + f_3/(25920*epsilon**3) - 41/(92160*epsilon**3) + 695/(1119744*epsilon**4) - 193/(466560*epsilon**5) + 1/(7776*epsilon**6)","16386":"17*f_3/(466560*epsilon) + 19*f_5/(311040*epsilon) - 2368291/(9674588160*epsilon) + 71*pi**4/(74649600*epsilon) - f_3/(25920*epsilon**2) - 36137/(806215680*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 2023/(7464960*epsilon**3) + 827/(5598720*epsilon**4) - 59/(116640*epsilon**5) + 1/(3888*epsilon**6)","16387":"-f_3/(622080*epsilon) + 24421/(4837294080*epsilon) - 91151/(806215680*epsilon**2) + 81787/(268738560*epsilon**3) - 9229/(22394880*epsilon**4) + 113/(373248*epsilon**5) - 1/(10368*epsilon**6)","16388":"17*f_3/(1866240*epsilon) + 3487/(967458816*epsilon) - 11*f_3/(248832*epsilon**2) - 97919/(1612431360*epsilon**2) + f_3/(20736*epsilon**3) + 44953/(268738560*epsilon**3) - 4753/(22394880*epsilon**4) + 47/(373248*epsilon**5) - 1/(31104*epsilon**6)","16389":"743*f_3/(7464960*epsilon) - f_5/(207360*epsilon) - 68129/(806215680*epsilon) + 53*pi**4/(74649600*epsilon) - 83*f_3/(622080*epsilon**2) - 3149/(537477120*epsilon**2) + f_3/(10368*epsilon**3) - 419/(89579520*epsilon**3) + 2359/(7464960*epsilon**4) - 397/(622080*epsilon**5) + 19/(51840*epsilon**6)","16390":"131*f_3/(1244160*epsilon) + 19*f_5/(622080*epsilon) - 755669/(4837294080*epsilon) + 19*pi**4/(74649600*epsilon) - f_3/(38880*epsilon**2) - 39383/(322486272*epsilon**2) + 4519/(17915904*epsilon**3) + 4667/(22394880*epsilon**4) - 205/(373248*epsilon**5) + 43/(155520*epsilon**6)","16391":"137*f_3/(3732480*epsilon) + 19*f_5/(1244160*epsilon) + 28123/(1612431360*epsilon) + pi**4/(4976640*epsilon) + 17*f_3/(248832*epsilon**2) - 38735/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 30607/(89579520*epsilon**3) + 1919/(7464960*epsilon**4) - 359/(622080*epsilon**5) + 1/(3456*epsilon**6)","16392":"-1303*f_3/(14929920*epsilon) - 7*f_5/(207360*epsilon) - pi**4/(7464960*epsilon) + 1165159/(19349176320*epsilon) + 31*f_3/(311040*epsilon**2) - 131761/(1612431360*epsilon**2) + pi**4/(3110400*epsilon**2) - 11*f_3/(103680*epsilon**3) + 209/(4478976*epsilon**3) + 397/(2799360*epsilon**4) - 253/(933120*epsilon**5) + 11/(77760*epsilon**6)","16393":"-143*f_3/(933120*epsilon) + 41*f_5/(103680*epsilon) - 83569/(241864704*epsilon) + pi**4/(691200*epsilon) + 19*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 15881/(403107840*epsilon**2) - f_3/(25920*epsilon**3) + 347/(1244160*epsilon**3) - 29/(2799360*epsilon**4) - 49/(233280*epsilon**5) + 1/(9720*epsilon**6)","16394":"-407*f_3/(7464960*epsilon) + 13*f_5/(311040*epsilon) - 6517/(179159040*epsilon) + 11*pi**4/(9331200*epsilon) - 47*f_3/(622080*epsilon**2) + 5899/(179159040*epsilon**2) + f_3/(10368*epsilon**3) - 3433/(9953280*epsilon**3) + 1033/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","16395":"-71*f_3/(33592320*epsilon) - 152743/(10883911680*epsilon) + pi**4/(335923200*epsilon) + f_3/(2799360*epsilon**2) + 976513/(14511882240*epsilon**2) - 11003/(151165440*epsilon**3) + 9289/(201553920*epsilon**4) - 13/(699840*epsilon**5) + 1/(279936*epsilon**6)","16396":"-823*f_3/(67184640*epsilon) + 7*f_5/(3732480*epsilon) - 6809/(680244480*epsilon) + pi**4/(41990400*epsilon) + 317*f_3/(11197440*epsilon**2) + pi**4/(111974400*epsilon**2) + 535927/(7255941120*epsilon**2) - 7*f_3/(466560*epsilon**3) - 7781/(75582720*epsilon**3) + 8353/(100776960*epsilon**4) - 13/(349920*epsilon**5) + 1/(139968*epsilon**6)","16397":"19*f_3/(746496*epsilon) + 19*f_5/(1244160*epsilon) - 59897/(1612431360*epsilon) + pi**4/(4147200*epsilon) + 91*f_3/(1244160*epsilon**2) - 38303/(107495424*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 6035/(17915904*epsilon**3) + 1919/(7464960*epsilon**4) - 359/(622080*epsilon**5) + 1/(3456*epsilon**6)","16398":"-11*f_3/(1492992*epsilon) - 14993/(3224862720*epsilon) + 11*f_3/(497664*epsilon**2) + 2593/(358318080*epsilon**2) - f_3/(41472*epsilon**3) + 4199/(134369280*epsilon**3) - 1567/(11197440*epsilon**4) + 37/(186624*epsilon**5) - 1/(10368*epsilon**6)","16399":"107*f_3/(1866240*epsilon) - f_5/(138240*epsilon) - 19*pi**4/(37324800*epsilon) - 372373/(9674588160*epsilon) + 41*f_3/(1244160*epsilon**2) + 15239/(1612431360*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(51840*epsilon**3) + 569/(16796160*epsilon**3) - 191/(1866240*epsilon**4) + 5/(46656*epsilon**5) - 1/(25920*epsilon**6)","16400":"691*f_3/(3732480*epsilon) - 11*f_5/(138240*epsilon) - 37*pi**4/(37324800*epsilon) - 2020201/(29023764480*epsilon) - 143*f_3/(1244160*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 130997/(1209323520*epsilon**2) + f_3/(51840*epsilon**3) - 1981/(33592320*epsilon**3) - 2123/(33592320*epsilon**4) + 31/(349920*epsilon**5) - 7/(233280*epsilon**6)","16401":"-121*f_3/(1866240*epsilon) + f_5/(207360*epsilon) - 953/(50388480*epsilon) + pi**4/(1555200*epsilon) - f_3/(8640*epsilon**2) + 36541/(537477120*epsilon**2) + f_3/(10368*epsilon**3) + 6331/(89579520*epsilon**3) + 71/(2488320*epsilon**4) - 179/(622080*epsilon**5) + 1/(5760*epsilon**6)","16402":"409*f_3/(2488320*epsilon) - 109*f_5/(622080*epsilon) - 23*pi**4/(74649600*epsilon) + 869/(29859840*epsilon) + 29*f_3/(207360*epsilon**2) - 29249/(179159040*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(5760*epsilon**3) - 227/(3317760*epsilon**3) + 793/(2488320*epsilon**4) - 1/(4608*epsilon**5) + 1/(17280*epsilon**6)","16403":"-1693*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 85937/(1209323520*epsilon) - pi**4/(74649600*epsilon) + 11*f_3/(155520*epsilon**2) - pi**4/(9331200*epsilon**2) + 17341/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) + 8359/(44789760*epsilon**3) - 631/(1866240*epsilon**4) + 17/(62208*epsilon**5) - 7/(77760*epsilon**6)","16404":"-277*f_3/(7464960*epsilon) - 11*f_5/(622080*epsilon) - 13643/(644972544*epsilon) + 7*pi**4/(14929920*epsilon) - f_3/(31104*epsilon**2) - pi**4/(6220800*epsilon**2) + 136103/(537477120*epsilon**2) + f_3/(12960*epsilon**3) - 17179/(29859840*epsilon**3) + 1063/(1492992*epsilon**4) - 55/(124416*epsilon**5) + 7/(51840*epsilon**6)","16405":"43*f_3/(2488320*epsilon) - 5*f_5/(248832*epsilon) + 42379/(3224862720*epsilon) + 17*pi**4/(37324800*epsilon) - 127*f_3/(622080*epsilon**2) + 7325/(107495424*epsilon**2) + pi**4/(1382400*epsilon**2) + f_3/(11520*epsilon**3) - 1343/(4478976*epsilon**3) + 2447/(3732480*epsilon**4) - 11/(19440*epsilon**5) + 1/(4320*epsilon**6)","16406":"257*f_3/(3732480*epsilon) + 19*f_5/(1244160*epsilon) - 567751/(3224862720*epsilon) + pi**4/(4976640*epsilon) - f_3/(15552*epsilon**2) - pi**4/(12441600*epsilon**2) + 219911/(537477120*epsilon**2) + f_3/(11520*epsilon**3) - 18763/(29859840*epsilon**3) + 5387/(7464960*epsilon**4) - 55/(124416*epsilon**5) + 7/(51840*epsilon**6)","16407":"-13*f_3/(1244160*epsilon) - pi**4/(37324800*epsilon) + 13279/(1612431360*epsilon) + f_3/(27648*epsilon**2) - 41/(1492992*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 10661/(134369280*epsilon**3) - 1073/(5598720*epsilon**4) + 149/(933120*epsilon**5) - 1/(19440*epsilon**6)","16408":"-701*f_3/(1244160*epsilon) + 47*f_5/(138240*epsilon) + 101*pi**4/(74649600*epsilon) + 152329/(806215680*epsilon) + 307*f_3/(622080*epsilon**2) - 154187/(537477120*epsilon**2) - 17*pi**4/(12441600*epsilon**2) - 17*f_3/(103680*epsilon**3) + 79/(746496*epsilon**3) + 59/(373248*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16409":"-f_3/(82944*epsilon) + 5*f_5/(27648*epsilon) - 206303/(806215680*epsilon) + 71*pi**4/(74649600*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(12441600*epsilon**2) + 49501/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 229/(3732480*epsilon**3) + 367/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","16410":"-1693*f_3/(22394880*epsilon) - f_5/(207360*epsilon) - 85937/(1209323520*epsilon) - pi**4/(74649600*epsilon) + 11*f_3/(155520*epsilon**2) - pi**4/(9331200*epsilon**2) + 17341/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) + 8359/(44789760*epsilon**3) - 631/(1866240*epsilon**4) + 17/(62208*epsilon**5) - 7/(77760*epsilon**6)","16411":"-f_3/(20736*epsilon) - f_5/(41472*epsilon) - pi**4/(7464960*epsilon) + 33311/(1209323520*epsilon) + 29*f_3/(1244160*epsilon**2) - 113249/(2418647040*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 823/(6718464*epsilon**3) - 5957/(33592320*epsilon**4) + 53/(466560*epsilon**5) - 7/(233280*epsilon**6)","16412":"5*f_3**2/(31104*epsilon) + 2059*f_3/(5598720*epsilon) + 563*f_5/(933120*epsilon) - 68177/(67184640*epsilon) - 187*pi**4/(55987200*epsilon) - pi**6/(29393280*epsilon) - 163*f_3/(233280*epsilon**2) - 41*f_5/(77760*epsilon**2) + 23*pi**4/(4665600*epsilon**2) + 6593/(5598720*epsilon**2) + 23*f_3/(38880*epsilon**3) - 1477/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(31104*epsilon**4) - 1/(12960*epsilon**5)","16413":"-875371/(43535646720*epsilon) + 409537/(3627970560*epsilon**2) - 19627/(100776960*epsilon**3) + 8419/(50388480*epsilon**4) - 31/(419904*epsilon**5) + 1/(69984*epsilon**6)","16414":"f_3/(1866240*epsilon) - 67*f_5/(622080*epsilon) - 1387/(134369280*epsilon) + pi**4/(2488320*epsilon) - 11*f_3/(155520*epsilon**2) + pi**4/(2073600*epsilon**2) + 149/(1866240*epsilon**2) + f_3/(17280*epsilon**3) + 1163/(4478976*epsilon**3) - 13/(93312*epsilon**4) - 89/(155520*epsilon**5) + 1/(2160*epsilon**6)","16415":"-401*f_3/(4478976*epsilon) - f_5/(207360*epsilon) - pi**4/(27993600*epsilon) + 34717/(1209323520*epsilon) + 157*f_3/(1866240*epsilon**2) - pi**4/(9331200*epsilon**2) + 25337/(1612431360*epsilon**2) - f_3/(77760*epsilon**3) - 3059/(134369280*epsilon**3) - 107/(622080*epsilon**4) + 43/(186624*epsilon**5) - 7/(77760*epsilon**6)","16416":"353*f_3/(3732480*epsilon) + 7*f_5/(622080*epsilon) - 467633/(1451188224*epsilon) - 31*pi**4/(111974400*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(18662400*epsilon**2) + 512509/(2418647040*epsilon**2) + f_3/(155520*epsilon**3) + 2981/(201553920*epsilon**3) - 293/(3359232*epsilon**4) + 29/(466560*epsilon**5) - 1/(58320*epsilon**6)","16417":"259*f_3/(11197440*epsilon) - 642263/(1813985280*epsilon) - 107*pi**4/(111974400*epsilon) - 7*f_3/(466560*epsilon**2) + pi**4/(3110400*epsilon**2) + 364333/(1209323520*epsilon**2) + f_3/(25920*epsilon**3) - 815/(20155392*epsilon**3) - 1177/(8398080*epsilon**4) + 29/(233280*epsilon**5) - 1/(29160*epsilon**6)","16418":"-83*f_3/(3732480*epsilon) - 25889/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 14989/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 6259/(67184640*epsilon**3) - 91/(279936*epsilon**4) + 19/(51840*epsilon**5) - 1/(6480*epsilon**6)","16419":"199*f_3/(5598720*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(3499200*epsilon) + 184169/(3627970560*epsilon) - f_3/(116640*epsilon**2) - 189787/(2418647040*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 22573/(201553920*epsilon**3) - 1949/(16796160*epsilon**4) + 19/(279936*epsilon**5) - 1/(58320*epsilon**6)","16420":"593*f_3/(3732480*epsilon) - f_5/(41472*epsilon) - 29177/(1612431360*epsilon) + pi**4/(4976640*epsilon) - 131*f_3/(622080*epsilon**2) - 2177/(67184640*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 91/(14929920*epsilon**3) + 211/(746496*epsilon**4) - 7/(11520*epsilon**5) + 1/(2880*epsilon**6)","16421":"-19*f_3/(1399680*epsilon) - 17*f_5/(103680*epsilon) - pi**4/(1036800*epsilon) + 7411/(16796160*epsilon) - 119*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) - 193/(933120*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 553/(1244160*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 59/(77760*epsilon**4) - 1/(2880*epsilon**5)","16422":"173*f_3/(3732480*epsilon) - 13*f_5/(207360*epsilon) - 179*pi**4/(223948800*epsilon) + 35843/(179159040*epsilon) - 217*f_3/(414720*epsilon**2) + 61*pi**4/(37324800*epsilon**2) + 29033/(44789760*epsilon**2) + 103*f_3/(155520*epsilon**3) - 215/(186624*epsilon**3) - pi**4/(622080*epsilon**3) - f_3/(5184*epsilon**4) + 121/(155520*epsilon**4) - 1/(4320*epsilon**5)","16423":"-1067*f_3/(14929920*epsilon) - 7*f_5/(1244160*epsilon) + 77*pi**4/(447897600*epsilon) + 9785519/(29023764480*epsilon) + 77*f_3/(3732480*epsilon**2) - 981791/(2418647040*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 91831/(403107840*epsilon**3) - 613/(6718464*epsilon**4) + 5/(186624*epsilon**5) - 1/(233280*epsilon**6)","16424":"437*f_3/(2239488*epsilon) + f_5/(103680*epsilon) - 290767/(1209323520*epsilon) + pi**4/(13996800*epsilon) - 35*f_3/(186624*epsilon**2) + pi**4/(4665600*epsilon**2) + 48395/(322486272*epsilon**2) + f_3/(38880*epsilon**3) + 157/(1679616*epsilon**3) - 827/(5598720*epsilon**4) + 1/(14580*epsilon**5) - 1/(77760*epsilon**6)","16425":"-1481*f_3/(7464960*epsilon) + f_5/(7680*epsilon) - pi**4/(4976640*epsilon) + 36845/(967458816*epsilon) + 43*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 3931/(80621568*epsilon**2) - f_3/(51840*epsilon**3) - 2153/(22394880*epsilon**3) + 169/(1119744*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","16426":"-139*f_3/(2799360*epsilon) - 7*f_5/(1244160*epsilon) - 288323/(1813985280*epsilon) - 37*pi**4/(223948800*epsilon) + 7*f_3/(233280*epsilon**2) + pi**4/(7464960*epsilon**2) + 699133/(4837294080*epsilon**2) + f_3/(62208*epsilon**3) - 1679/(201553920*epsilon**3) - 5023/(33592320*epsilon**4) + 79/(466560*epsilon**5) - 7/(116640*epsilon**6)","16427":"-f_3/(62208*epsilon) - 2941/(53747712*epsilon) - pi**4/(55987200*epsilon) + 11*f_3/(207360*epsilon**2) + pi**4/(18662400*epsilon**2) + 69841/(403107840*epsilon**2) - f_3/(38880*epsilon**3) - 857/(5038848*epsilon**3) + 1939/(16796160*epsilon**4) - 11/(233280*epsilon**5) + 1/(116640*epsilon**6)","16428":"11*f_3/(311040*epsilon) + 29*f_5/(311040*epsilon) - pi**4/(933120*epsilon) - 466637/(4837294080*epsilon) + 37*f_3/(311040*epsilon**2) + pi**4/(777600*epsilon**2) + 10249/(80621568*epsilon**2) - 7*f_3/(51840*epsilon**3) - 3953/(22394880*epsilon**3) + 1061/(5598720*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","16429":"47*f_3/(699840*epsilon) - f_5/(38880*epsilon) - 7*pi**4/(13996800*epsilon) + 830927/(14511882240*epsilon) - 59*f_3/(933120*epsilon**2) - 26867/(483729408*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 6065/(53747712*epsilon**3) - 8621/(67184640*epsilon**4) + 377/(5598720*epsilon**5) - 7/(466560*epsilon**6)","16430":"437*f_3/(3732480*epsilon) - 23*f_5/(1244160*epsilon) - 64421/(322486272*epsilon) + pi**4/(1866240*epsilon) + 13*f_3/(248832*epsilon**2) - 26269/(268738560*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 7529/(22394880*epsilon**3) - 1/(3732480*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","16431":"263*f_3/(44789760*epsilon) + 7*f_5/(2488320*epsilon) - pi**4/(55987200*epsilon) + 1309/(5804752896*epsilon) + 149*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 68933/(4837294080*epsilon**2) - 7*f_3/(311040*epsilon**3) - 35/(26873856*epsilon**3) - 6283/(67184640*epsilon**4) + 437/(2799360*epsilon**5) - 7/(93312*epsilon**6)","16432":"143*f_3/(4199040*epsilon) + f_5/(311040*epsilon) - 512593/(7255941120*epsilon) + pi**4/(18662400*epsilon) - 37*f_3/(1866240*epsilon**2) + pi**4/(55987200*epsilon**2) + 160331/(1612431360*epsilon**2) + f_3/(466560*epsilon**3) - 7643/(67184640*epsilon**3) + 2969/(33592320*epsilon**4) - 19/(466560*epsilon**5) + 1/(116640*epsilon**6)","16433":"53*f_3/(5598720*epsilon) + 19*pi**4/(27993600*epsilon) + 5776361/(14511882240*epsilon) - 119*f_3/(933120*epsilon**2) - 580301/(1209323520*epsilon**2) - pi**4/(3110400*epsilon**2) + f_3/(17280*epsilon**3) + 64111/(201553920*epsilon**3) - 541/(3359232*epsilon**4) + 5/(93312*epsilon**5) - 1/(116640*epsilon**6)","16434":"7*f_3/(1105920*epsilon) + 7*f_5/(7464960*epsilon) - 984797/(174142586880*epsilon) - 53*pi**4/(2687385600*epsilon) - 53*f_3/(22394880*epsilon**2) + pi**4/(223948800*epsilon**2) + 23351/(14511882240*epsilon**2) + f_3/(1866240*epsilon**3) - 2773/(241864704*epsilon**3) + 2299/(100776960*epsilon**4) - 19/(933120*epsilon**5) + 1/(139968*epsilon**6)","16435":"41*f_3/(6718464*epsilon) - 107971/(17414258688*epsilon) - 11*pi**4/(335923200*epsilon) - 11*f_3/(2799360*epsilon**2) - 1259/(1451188224*epsilon**2) - 1351/(120932352*epsilon**3) + 1957/(50388480*epsilon**4) - 19/(466560*epsilon**5) + 1/(69984*epsilon**6)","16436":"23*f_3/(829440*epsilon) - 5*f_5/(248832*epsilon) - 27389/(3224862720*epsilon) + 7*pi**4/(18662400*epsilon) - 133*f_3/(622080*epsilon**2) + 36193/(537477120*epsilon**2) + pi**4/(1382400*epsilon**2) + f_3/(11520*epsilon**3) - 6499/(22394880*epsilon**3) + 2447/(3732480*epsilon**4) - 11/(19440*epsilon**5) + 1/(4320*epsilon**6)","16437":"55*f_3/(746496*epsilon) + 19*f_5/(1244160*epsilon) - 550903/(3224862720*epsilon) + pi**4/(4976640*epsilon) - f_3/(15552*epsilon**2) - pi**4/(12441600*epsilon**2) + 217319/(537477120*epsilon**2) + f_3/(11520*epsilon**3) - 18763/(29859840*epsilon**3) + 5387/(7464960*epsilon**4) - 55/(124416*epsilon**5) + 7/(51840*epsilon**6)","16438":"-29*f_3/(497664*epsilon) - f_5/(69120*epsilon) - pi**4/(2985984*epsilon) - 15547/(4837294080*epsilon) + f_3/(31104*epsilon**2) - 73457/(1612431360*epsilon**2) + 65761/(268738560*epsilon**3) - 2423/(7464960*epsilon**4) + 391/(1866240*epsilon**5) - 1/(17280*epsilon**6)","16439":"73*f_3/(67184640*epsilon) + f_5/(622080*epsilon) - 17209/(1612431360*epsilon) + 47*pi**4/(671846400*epsilon) + 47*f_3/(5598720*epsilon**2) - pi**4/(55987200*epsilon**2) + 37559/(2418647040*epsilon**2) - f_3/(466560*epsilon**3) - 11557/(161243136*epsilon**3) + 1243/(13436928*epsilon**4) - 31/(622080*epsilon**5) + 1/(93312*epsilon**6)","16440":"-4153*f_3/(44789760*epsilon) - f_5/(497664*epsilon) + 49*pi**4/(111974400*epsilon) + 2591813/(29023764480*epsilon) + 13*f_3/(1492992*epsilon**2) - 673181/(9674588160*epsilon**2) - 11*pi**4/(74649600*epsilon**2) + f_3/(155520*epsilon**3) + 9541/(134369280*epsilon**3) - 749/(8398080*epsilon**4) + 197/(2799360*epsilon**5) - 11/(466560*epsilon**6)","16441":"137*f_3/(2799360*epsilon) - f_5/(34560*epsilon) - 166657/(7255941120*epsilon) + 29*pi**4/(55987200*epsilon) + 23*f_3/(1866240*epsilon**2) - 105527/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 7045/(53747712*epsilon**3) - 13501/(67184640*epsilon**4) + 877/(5598720*epsilon**5) - 23/(466560*epsilon**6)","16442":"31*f_3/(699840*epsilon) + 23*f_5/(311040*epsilon) - 220459/(14511882240*epsilon) + 41*pi**4/(111974400*epsilon) + 41*f_3/(933120*epsilon**2) - 181439/(1209323520*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 66847/(268738560*epsilon**3) - 15059/(67184640*epsilon**4) + 659/(5598720*epsilon**5) - 13/(466560*epsilon**6)","16443":"-1051*f_3/(11197440*epsilon) + f_5/(8640*epsilon) - 89707/(7255941120*epsilon) + pi**4/(1749600*epsilon) + 7*f_3/(373248*epsilon**2) - 123671/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 36089/(268738560*epsilon**3) - 13501/(67184640*epsilon**4) + 877/(5598720*epsilon**5) - 23/(466560*epsilon**6)","16444":"-149*f_3/(2488320*epsilon) + 67*f_5/(622080*epsilon) - 98233/(1612431360*epsilon) + 7*pi**4/(8294400*epsilon) - f_3/(34560*epsilon**2) - 3709/(107495424*epsilon**2) + 14387/(89579520*epsilon**3) + 1417/(7464960*epsilon**4) - 47/(124416*epsilon**5) + 1/(5760*epsilon**6)","16445":"-11*f_3/(829440*epsilon) + 7*f_5/(207360*epsilon) - 31*pi**4/(74649600*epsilon) + 182389/(2902376448*epsilon) - f_3/(77760*epsilon**2) - 242551/(2418647040*epsilon**2) + 44533/(268738560*epsilon**3) - 9773/(67184640*epsilon**4) + 377/(5598720*epsilon**5) - 7/(466560*epsilon**6)","16446":"-f_3**2/(180*epsilon) + 4457*f_3/(207360*epsilon) + f_5/(1920*epsilon) - 10117/(552960*epsilon) + pi**4/(414720*epsilon) + f_3**2/(120*epsilon**2) - 29*f_3/(720*epsilon**2) + 14/(405*epsilon**2) + f_3/(48*epsilon**3) - 767/(34560*epsilon**3) + 11/(2880*epsilon**4)","16447":"-f_3**2/(720*epsilon) - 1417*f_3/(20736*epsilon) - 349*f_5/(8640*epsilon) + 49*f_7/(384*epsilon) - pi**4/(69120*epsilon) - 31/(311040*epsilon) + 17*f_3/(192*epsilon**2) + f_5/(16*epsilon**2) - 49*f_7/(320*epsilon**2) - 37/(2880*epsilon**2) + pi**4/(86400*epsilon**2) - 7*f_3/(360*epsilon**3) + 7/(1080*epsilon**3)","16448":"-47*f_3**2/(2160*epsilon) + 16817*f_3/(311040*epsilon) + 11*f_5/(8640*epsilon) + 7*f_7/(960*epsilon) - 7859/(207360*epsilon) - pi**4/(23040*epsilon) + f_3**2/(60*epsilon**2) - 19*f_3/(360*epsilon**2) + pi**4/(12960*epsilon**2) + 2491/(77760*epsilon**2) + f_3/(108*epsilon**3) - 1/(90*epsilon**3) + 1/(540*epsilon**4)","16449":"-f_3**2/(720*epsilon) - 8789*f_3/(51840*epsilon) - 109*f_5/(720*epsilon) + 637*f_7/(1920*epsilon) - pi**4/(34560*epsilon) + 4217/(155520*epsilon) + 17*f_3/(96*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 143/(4320*epsilon**2) + pi**4/(43200*epsilon**2) - 7*f_3/(180*epsilon**3) + 7/(540*epsilon**3)","16450":"59*f_3**2/(720*epsilon) - f_3*f_5/(12*epsilon) - 1879*f_3/(5184*epsilon) - 673*f_5/(4320*epsilon) + 931*f_7/(1920*epsilon) + pi**4/(86400*epsilon) + 1267/(15552*epsilon) + f_3/(6*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 7/(180*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","16451":"-f_3**2/(240*epsilon) + 1343*f_3/(103680*epsilon) - 13*f_5/(4320*epsilon) - 13609/(4976640*epsilon) - 13*pi**4/(518400*epsilon) + f_3**2/(120*epsilon**2) - 157*f_3/(5760*epsilon**2) + pi**4/(34560*epsilon**2) + 193/(12960*epsilon**2) + f_3/(72*epsilon**3) - 21/(1280*epsilon**3) + 11/(2880*epsilon**4)","16452":"5663/(4837294080*epsilon) - 5261/(403107840*epsilon**2) - 409/(89579520*epsilon**3) + 3047/(67184640*epsilon**4) - 211/(5598720*epsilon**5) + 1/(93312*epsilon**6)","16453":"-637*f_3/(33592320*epsilon) + f_5/(622080*epsilon) - 10103/(1451188224*epsilon) + 31*pi**4/(335923200*epsilon) + 31*f_3/(2799360*epsilon**2) - pi**4/(55987200*epsilon**2) + 140183/(4837294080*epsilon**2) - f_3/(466560*epsilon**3) - 3407/(67184640*epsilon**3) + 11/(233280*epsilon**4) - 31/(1399680*epsilon**5) + 1/(233280*epsilon**6)","16454":"181*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 416399/(9674588160*epsilon) - pi**4/(4147200*epsilon) + 37*f_3/(622080*epsilon**2) - pi**4/(12441600*epsilon**2) + 4747/(1612431360*epsilon**2) - f_3/(103680*epsilon**3) + 13939/(67184640*epsilon**3) - 1633/(3732480*epsilon**4) + 17/(58320*epsilon**5) - 1/(12960*epsilon**6)","16455":"f_3**2/(51840*epsilon) + 35101*f_3/(22394880*epsilon) + 113*f_5/(311040*epsilon) - 1085809/(537477120*epsilon) - 551*pi**4/(223948800*epsilon) + pi**6/(39191040*epsilon) - 485*f_3/(373248*epsilon**2) - f_5/(4320*epsilon**2) + 23*pi**4/(6220800*epsilon**2) + 51113/(22394880*epsilon**2) + 23*f_3/(51840*epsilon**3) - 1195/(746496*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 49/(62208*epsilon**4) - 1/(5184*epsilon**5)","16456":"19*f_3**2/(51840*epsilon) + 33439*f_3/(11197440*epsilon) + 637*f_5/(933120*epsilon) - 351647/(40310784*epsilon) - 961*pi**4/(67184640*epsilon) - pi**6/(9797760*epsilon) - 2213*f_3/(2799360*epsilon**2) - 7*f_5/(77760*epsilon**2) + 91*pi**4/(27993600*epsilon**2) + 817/(103680*epsilon**2) + 91*f_3/(233280*epsilon**3) - 107/(34992*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 91/(116640*epsilon**4) - 1/(9720*epsilon**5)","16457":"-379*f_3/(2099520*epsilon) - 7*f_5/(1866240*epsilon) - 86500831/(43535646720*epsilon) - 13*pi**4/(55987200*epsilon) + 41*f_3/(373248*epsilon**2) + pi**4/(11197440*epsilon**2) + 2677777/(1813985280*epsilon**2) - f_3/(46656*epsilon**3) - 4037/(6718464*epsilon**3) + 1693/(10077696*epsilon**4) - 13/(419904*epsilon**5) + 1/(349920*epsilon**6)","16458":"19*f_3**2/(103680*epsilon) + 37219*f_3/(22394880*epsilon) + 637*f_5/(1866240*epsilon) - 56161/(25194240*epsilon) - 4157*pi**4/(671846400*epsilon) - pi**6/(19595520*epsilon) - 2861*f_3/(5598720*epsilon**2) - 7*f_5/(155520*epsilon**2) + 91*pi**4/(55987200*epsilon**2) + 115811/(44789760*epsilon**2) + 91*f_3/(466560*epsilon**3) - 9661/(5598720*epsilon**3) - pi**4/(4665600*epsilon**3) - f_3/(38880*epsilon**4) + 781/(933120*epsilon**4) - 1/(4860*epsilon**5)","16459":"-f_3**2/(25920*epsilon) + 229*f_3/(995328*epsilon) + 5*f_5/(93312*epsilon) - 511*pi**4/(1343692800*epsilon) - pi**6/(26127360*epsilon) - 1165/(161243136*epsilon) - 977*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - pi**4/(4478976*epsilon**2) + 4631/(14929920*epsilon**2) + 71*f_3/(186624*epsilon**3) - 193/(233280*epsilon**3) + pi**4/(9331200*epsilon**3) - 19*f_3/(77760*epsilon**4) + 169/(186624*epsilon**4) - 13/(38880*epsilon**5)","16460":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(388800*epsilon) + 6221*f_3/(466560*epsilon) - 10667*f_5/(466560*epsilon) - 359*f_7/(51840*epsilon) - 11*pi**4/(518400*epsilon) + pi**6/(93312*epsilon) + 649/(58320*epsilon) + f_3**2/(6480*epsilon**2) - 11*f_3/(1440*epsilon**2) + 7*f_5/(864*epsilon**2) - 133/(15552*epsilon**2) - pi**6/(489888*epsilon**2) + pi**4/(77760*epsilon**2) + f_3/(648*epsilon**3) - f_5/(648*epsilon**3) + 11/(3240*epsilon**3) - 1/(1080*epsilon**4)","16461":"37*f_3**2/(360*epsilon) - 5*f_3*f_5/(48*epsilon) - 10451*f_3/(25920*epsilon) - 71*f_5/(540*epsilon) + 931*f_7/(1920*epsilon) + pi**4/(86400*epsilon) + 7631/(77760*epsilon) + f_3/(6*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 11/(270*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","16462":"79*f_3**2/(12960*epsilon) - 7399*f_3/(466560*epsilon) + 11*pi**4*f_3/(777600*epsilon) - 9617*f_5/(466560*epsilon) - 79*f_7/(17280*epsilon) - pi**6/(139968*epsilon) - pi**4/(129600*epsilon) + 81799/(1866240*epsilon) - 61*f_3**2/(12960*epsilon**2) + 19*f_3/(4320*epsilon**2) + 175*f_5/(5184*epsilon**2) - 713/(20736*epsilon**2) + pi**4/(194400*epsilon**2) + pi**6/(979776*epsilon**2) + f_3/(1620*epsilon**3) - 7*f_5/(648*epsilon**3) + 31/(3240*epsilon**3) - 1/(1080*epsilon**4)","16463":"23*f_3**2/(17280*epsilon) - 895*f_3/(165888*epsilon) - 707*f_5/(622080*epsilon) + pi**6/(3265920*epsilon) + 3259*pi**4/(223948800*epsilon) + 570653/(134369280*epsilon) + 6499*f_3/(1866240*epsilon**2) + 7*f_5/(25920*epsilon**2) - 2077/(414720*epsilon**2) - 101*pi**4/(18662400*epsilon**2) - 101*f_3/(155520*epsilon**3) + pi**4/(777600*epsilon**3) + 3247/(933120*epsilon**3) + f_3/(6480*epsilon**4) - 209/(77760*epsilon**4) + 1/(810*epsilon**5)","16464":"23*f_3**2/(8640*epsilon) - 5039*f_3/(414720*epsilon) - 707*f_5/(311040*epsilon) + pi**6/(1632960*epsilon) + 1477*pi**4/(111974400*epsilon) + 110897/(6718464*epsilon) + 7957*f_3/(933120*epsilon**2) + 7*f_5/(12960*epsilon**2) - 1373/(93312*epsilon**2) - 101*pi**4/(9331200*epsilon**2) - 101*f_3/(77760*epsilon**3) + pi**4/(388800*epsilon**3) + 3019/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 101/(38880*epsilon**4) + 1/(1620*epsilon**5)","16465":"-5029*f_3/(11197440*epsilon) - 23*f_5/(207360*epsilon) - 253*pi**4/(111974400*epsilon) + 28532707/(7255941120*epsilon) + 823*f_3/(1866240*epsilon**2) - 182045/(60466176*epsilon**2) + 23*pi**4/(18662400*epsilon**2) - 11*f_3/(77760*epsilon**3) + 92239/(67184640*epsilon**3) - 823/(1679616*epsilon**4) + 179/(1399680*epsilon**5) - 1/(58320*epsilon**6)","16466":"-151*f_3**2/(12960*epsilon) - pi**4*f_3/(43200*epsilon) + 11581*f_3/(311040*epsilon) + 23*f_5/(5760*epsilon) + 7*f_7/(1920*epsilon) - 43381/(1244160*epsilon) + 11*pi**4/(345600*epsilon) + f_3**2/(108*epsilon**2) - f_3/(32*epsilon**2) - pi**4/(51840*epsilon**2) + 457/(15552*epsilon**2) + f_3/(144*epsilon**3) - 11/(1296*epsilon**3) + 1/(864*epsilon**4)","16467":"-2*f_3**2/(45*epsilon) + f_3*f_5/(24*epsilon) - 943*f_3/(5184*epsilon) - 301*f_5/(1440*epsilon) + 147*f_7/(320*epsilon) - 829/(77760*epsilon) + pi**4/(86400*epsilon) + f_3/(6*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - pi**4/(10800*epsilon**2) - 1/(540*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","16468":"-f_3**2/(144*epsilon) + 21*f_3/(2560*epsilon) + 31*f_5/(8640*epsilon) - 91*pi**4/(2073600*epsilon) - 71/(207360*epsilon) + f_3**2/(120*epsilon**2) - 11*f_3/(480*epsilon**2) + pi**4/(17280*epsilon**2) + 11/(1920*epsilon**2) + f_3/(144*epsilon**3) - 17/(2160*epsilon**3) + 1/(480*epsilon**4)","16469":"7*f_3**2/(1728*epsilon) - pi**4*f_3/(77760*epsilon) - 127*f_3/(116640*epsilon) - 12071*f_5/(466560*epsilon) - 19*f_7/(2592*epsilon) - pi**4/(194400*epsilon) + pi**6/(93312*epsilon) + 22439/(933120*epsilon) - f_3**2/(1296*epsilon**2) + 43*f_3/(12960*epsilon**2) + 7*f_5/(864*epsilon**2) - 253/(15552*epsilon**2) - pi**6/(489888*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(3240*epsilon**3) - f_5/(648*epsilon**3) + 2/(405*epsilon**3) - 1/(1080*epsilon**4)","16470":"77*f_3**2/(17280*epsilon) - 12853*f_3/(933120*epsilon) - 11*pi**4*f_3/(777600*epsilon) - 1615*f_5/(186624*epsilon) - 317*f_7/(103680*epsilon) + 17*pi**4/(3110400*epsilon) + pi**6/(186624*epsilon) + 6121/(311040*epsilon) - 11*f_3**2/(12960*epsilon**2) + 37*f_3/(5184*epsilon**2) + 7*f_5/(1728*epsilon**2) - 1901/(155520*epsilon**2) - pi**6/(979776*epsilon**2) - 7*pi**4/(777600*epsilon**2) - 7*f_3/(6480*epsilon**3) - f_5/(1296*epsilon**3) + 7/(2160*epsilon**3) - 1/(2160*epsilon**4)","16471":"7*f_3**2/(38880*epsilon) + 7039*f_3/(11197440*epsilon) - f_5/(77760*epsilon) - 52109/(14929920*epsilon) - 419*pi**4/(111974400*epsilon) + 13*pi**6/(58786560*epsilon) - 1861*f_3/(933120*epsilon**2) - 13*f_5/(38880*epsilon**2) + 23*pi**4/(3110400*epsilon**2) + 57913/(11197440*epsilon**2) + 23*f_3/(25920*epsilon**3) - 551/(186624*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 37/(38880*epsilon**4) - 1/(6480*epsilon**5)","16472":"f_3**2/(540*epsilon) - 13*f_3*f_5/(240*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 25*f_5/(54*epsilon) - 7147*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","16473":"-f_3**2/(10*epsilon) + 3*f_3*f_5/(40*epsilon) - pi**4*f_3/(1800*epsilon) - 3*f_3_5/(40*epsilon) - 5*f_5/(12*epsilon) + 427*f_7/(864*epsilon) - pi**6/(13608*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","16474":"-7*f_3**2/(360*epsilon) + f_3*f_5/(60*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) - 13*f_5/(72*epsilon) + 3451*f_7/(17280*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(12*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(192*epsilon**2)","16475":"2047*f_3/(5598720*epsilon) - f_5/(19440*epsilon) - 142309/(134369280*epsilon) + 37*pi**4/(27993600*epsilon) - 2503*f_3/(1866240*epsilon**2) + f_5/(6480*epsilon**2) - 83*pi**4/(18662400*epsilon**2) + 259/(69984*epsilon**2) + 37*f_3/(25920*epsilon**3) - 1703/(466560*epsilon**3) + pi**4/(388800*epsilon**3) - f_3/(2160*epsilon**4) + 43/(25920*epsilon**4) - 1/(3240*epsilon**5)","16476":"-f_3**2/(2160*epsilon) + 9797*f_3/(3732480*epsilon) - 29*f_5/(38880*epsilon) - 329443/(134369280*epsilon) - pi**6/(2177280*epsilon) - 397*pi**4/(111974400*epsilon) - 11*f_3/(19440*epsilon**2) + f_5/(1620*epsilon**2) - pi**4/(583200*epsilon**2) + 53/(20736*epsilon**2) - 29*f_3/(19440*epsilon**3) - pi**4/(388800*epsilon**3) + 97/(38880*epsilon**3) + f_3/(810*epsilon**4) - 137/(38880*epsilon**4) + 7/(6480*epsilon**5)","16477":"13*f_3**2/(1920*epsilon) - 7561*f_3/(373248*epsilon) + 7*f_5/(34560*epsilon) - 307*pi**4/(18662400*epsilon) + pi**6/(2177280*epsilon) + 232607/(14929920*epsilon) + 731*f_3/(77760*epsilon**2) - f_5/(4320*epsilon**2) - 22247/(1866240*epsilon**2) + 5*f_3/(648*epsilon**3) - 479/(51840*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 151/(12960*epsilon**4) - 7/(2160*epsilon**5)","16478":"17*f_3**2/(5760*epsilon) - 1153*f_3/(138240*epsilon) + 43*f_5/(11520*epsilon) - 21979/(17915904*epsilon) + pi**6/(1088640*epsilon) + 631*pi**4/(37324800*epsilon) + 701*f_3/(155520*epsilon**2) - 7*f_5/(4320*epsilon**2) - 2005/(497664*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - pi**4/(129600*epsilon**3) + 1981/(622080*epsilon**3) - f_3/(1080*epsilon**4) + 13/(3456*epsilon**4) - 7/(2160*epsilon**5)","16479":"-f_3**2/(48*epsilon) + pi**4*f_3/(259200*epsilon) + 5699*f_3/(77760*epsilon) + 89*f_5/(9720*epsilon) + 67*f_7/(3456*epsilon) - 22867/(311040*epsilon) - pi**6/(54432*epsilon) + 11*pi**4/(259200*epsilon) + 67*f_3**2/(4320*epsilon**2) - 41*f_3/(1080*epsilon**2) - 29*f_5/(864*epsilon**2) - pi**4/(259200*epsilon**2) + 5*pi**6/(326592*epsilon**2) + 1153/(25920*epsilon**2) - f_3/(2160*epsilon**3) + 5*f_5/(432*epsilon**3) - 19/(1728*epsilon**3) + 1/(720*epsilon**4)","16480":"-7*f_3**2/(720*epsilon) + pi**4*f_3/(16200*epsilon) + 4781*f_3/(77760*epsilon) - 2587*f_5/(38880*epsilon) + 281*f_7/(17280*epsilon) - 31*pi**4/(259200*epsilon) - f_3**2/(135*epsilon**2) - 13*f_3/(180*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16481":"-7*f_3**2/(2160*epsilon) - 1871*f_3/(7776*epsilon) + pi**4*f_3/(32400*epsilon) + 2195*f_5/(7776*epsilon) + 83*f_7/(17280*epsilon) - 2339/(77760*epsilon) - pi**4/(4800*epsilon) + pi**6/(23328*epsilon) - f_3**2/(270*epsilon**2) + 73*f_3/(270*epsilon**2) - 19*f_5/(54*epsilon**2) - pi**4/(3240*epsilon**2) + 11/(540*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","16482":"-23*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 18949*f_3/(155520*epsilon) - 6173*f_5/(77760*epsilon) - 599*f_7/(17280*epsilon) - 19*pi**6/(326592*epsilon) + 181*pi**4/(518400*epsilon) - f_3**2/(216*epsilon**2) - 17*f_3/(96*epsilon**2) + 25*f_5/(144*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","16483":"19*f_3**2/(2880*epsilon) - 28583*f_3/(155520*epsilon) - pi**4*f_3/(129600*epsilon) + 5767*f_5/(31104*epsilon) - 61*f_7/(17280*epsilon) - 7*pi**4/(20736*epsilon) + 13*pi**6/(217728*epsilon) + f_3**2/(432*epsilon**2) + 155*f_3/(864*epsilon**2) - 175*f_5/(864*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(5184*epsilon**2) - 5*f_3/(108*epsilon**3) + 5*f_5/(108*epsilon**3)","16484":"49*f_3**2/(1440*epsilon) - 91*f_3/(720*epsilon) + pi**4*f_3/(3600*epsilon) - 17*f_5/(864*epsilon) + 203*f_7/(1920*epsilon) - pi**4/(5400*epsilon) - f_3**2/(12*epsilon**2) + f_3/(9*epsilon**2)","16485":"f_3**2/(1080*epsilon) - 164*f_3/(1215*epsilon) + pi**4*f_3/(129600*epsilon) + 2677*f_5/(15552*epsilon) + 1601*f_7/(17280*epsilon) - 4687/(51840*epsilon) - pi**6/(81648*epsilon) - f_3**2/(432*epsilon**2) + 7*f_3/(72*epsilon**2) - 23*f_5/(144*epsilon**2) - 13*pi**4/(129600*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 661/(12960*epsilon**2) - 13*f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 11/(864*epsilon**3) + 1/(360*epsilon**4)","16486":"f_3**2/(60*epsilon) - 23*f_3*f_5/(240*epsilon) + 103*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 133*f_5/(432*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","16487":"-143*f_3**2/(2160*epsilon) - 5*f_3/(24*epsilon) - pi**4*f_3/(5400*epsilon) + 43*f_5/(144*epsilon) + 287*f_7/(8640*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","16488":"-7*f_3**2/(432*epsilon) - 5*f_3/(24*epsilon) - pi**4*f_3/(5400*epsilon) + 37*f_5/(144*epsilon) + 7*f_7/(1728*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","16489":"-f_3**2/(17280*epsilon) + 1601*f_3/(2799360*epsilon) + f_5/(58320*epsilon) - 29333/(25194240*epsilon) + pi**6/(26127360*epsilon) + 1049*pi**4/(671846400*epsilon) - 3671*f_3/(3732480*epsilon**2) + f_5/(38880*epsilon**2) - 293*pi**4/(111974400*epsilon**2) + 10399/(4478976*epsilon**2) + 109*f_3/(116640*epsilon**3) - 8959/(3732480*epsilon**3) + 7*pi**4/(4665600*epsilon**3) - 13*f_3/(38880*epsilon**4) + 569/(466560*epsilon**4) - 19/(77760*epsilon**5)","16490":"f_3**2/(1440*epsilon) - 25349*f_3/(3732480*epsilon) + f_5/(4320*epsilon) + pi**6/(725760*epsilon) + 707*pi**4/(37324800*epsilon) + 48247/(14929920*epsilon) + 1423*f_3/(311040*epsilon**2) + f_5/(1080*epsilon**2) - pi**4/(23040*epsilon**2) - 2585/(1492992*epsilon**2) + 43*f_3/(2592*epsilon**3) - 4433/(207360*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 959/(51840*epsilon**4) - 19/(4320*epsilon**5)","16491":"f_3**2/(6480*epsilon) - f_3/(6480*epsilon) - f_5/(216*epsilon) - pi**6/(489888*epsilon) + pi**4/(388800*epsilon) + 1049/(155520*epsilon) - f_3**2/(2160*epsilon**2) - f_3/(4320*epsilon**2) + 5*f_5/(288*epsilon**2) - 31/(1296*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(163296*epsilon**2) + f_3/(270*epsilon**3) - f_5/(54*epsilon**3) + 137/(6480*epsilon**3) - 1/(180*epsilon**4)","16492":"-29*f_3**2/(4320*epsilon) - 901*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 2627*f_5/(77760*epsilon) + f_7/(36*epsilon) - 145757/(1866240*epsilon) - 47*pi**4/(518400*epsilon) + 17*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 35*f_3/(864*epsilon**2) - 65*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(8640*epsilon**2) + 4259/(31104*epsilon**2) - f_3/(36*epsilon**3) + 5*f_5/(54*epsilon**3) - 83/(1296*epsilon**3) + 1/(108*epsilon**4)","16493":"23*f_3**2/(864*epsilon) + pi**4*f_3/(6480*epsilon) + 4681*f_3/(38880*epsilon) - 10799*f_5/(77760*epsilon) - 67*f_7/(1440*epsilon) - pi**4/(7200*epsilon) - pi**6/(326592*epsilon) - 19*f_3**2/(540*epsilon**2) - 103*f_3/(1080*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16494":"f_3**2/(90*epsilon) - 23*f_3*f_5/(240*epsilon) + 41*f_3/(180*epsilon) + 3*f_3_5/(40*epsilon) + 11*f_5/(48*epsilon) - 49*f_7/(128*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","16495":"f_3**2/(15*epsilon) - 37*f_3/(180*epsilon) + pi**4*f_3/(3600*epsilon) + f_5/(36*epsilon) + 7*f_7/(64*epsilon) - pi**4/(5400*epsilon) - f_3**2/(12*epsilon**2) + f_3/(9*epsilon**2)","16496":"-7*f_3**2/(4320*epsilon) - 3013*f_3/(77760*epsilon) + 311*f_5/(17280*epsilon) - 5*pi**4/(124416*epsilon) + 37*pi**6/(3265920*epsilon) + 179/(7290*epsilon) + 227*f_3/(6480*epsilon**2) - 37*f_5/(2160*epsilon**2) - 2647/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 11/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","16497":"-41*f_3**2/(38880*epsilon) - 39121*f_3/(8398080*epsilon) - 263*f_5/(466560*epsilon) - 661*pi**4/(20995200*epsilon) - pi**6/(29393280*epsilon) + 84407/(12597120*epsilon) + 277*f_3/(46656*epsilon**2) + f_5/(3888*epsilon**2) - 1/(162*epsilon**2) + 19*pi**4/(699840*epsilon**2) - 43*f_3/(11664*epsilon**3) - pi**4/(116640*epsilon**3) + 41/(17496*epsilon**3) + f_3/(972*epsilon**4) - 1/(2916*epsilon**4)","16498":"f_3**2/(5760*epsilon) - 13*f_3/(497664*epsilon) - 5*f_5/(15552*epsilon) - 84587/(67184640*epsilon) - pi**6/(8709120*epsilon) + 287*pi**4/(111974400*epsilon) + 19*f_3/(69120*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(933120*epsilon**2) + 11321/(14929920*epsilon**2) - 11*f_3/(7776*epsilon**3) - pi**4/(622080*epsilon**3) + 421/(155520*epsilon**3) + 7*f_3/(5184*epsilon**4) - 251/(62208*epsilon**4) + 1/(648*epsilon**5)","16499":"1151*f_3/(466560*epsilon) + f_5/(5184*epsilon) + 29*pi**4/(13996800*epsilon) + 550979/(906992640*epsilon) - 359*f_3/(233280*epsilon**2) - 136057/(120932352*epsilon**2) - pi**4/(1555200*epsilon**2) + f_3/(3240*epsilon**3) + 35477/(33592320*epsilon**3) - 865/(1679616*epsilon**4) + 97/(699840*epsilon**5) - 1/(58320*epsilon**6)","16500":"-47*f_3**2/(8640*epsilon) + 439*f_3/(31104*epsilon) - 203*f_5/(77760*epsilon) - 132377/(33592320*epsilon) + pi**6/(1632960*epsilon) + 271*pi**4/(6998400*epsilon) - 229*f_3/(29160*epsilon**2) + 7*f_5/(12960*epsilon**2) - 257/(93312*epsilon**2) - 29*pi**4/(2332800*epsilon**2) - 29*f_3/(19440*epsilon**3) + pi**4/(388800*epsilon**3) + 1427/(233280*epsilon**3) + f_3/(3240*epsilon**4) - 29/(9720*epsilon**4) + 1/(1620*epsilon**5)","16501":"f_3**2/(360*epsilon) - 43*f_3/(2592*epsilon) + pi**4*f_3/(129600*epsilon) - 103*f_5/(19440*epsilon) - 359*f_7/(17280*epsilon) - pi**6/(27216*epsilon) + pi**4/(12960*epsilon) + 31501/(466560*epsilon) - f_3**2/(432*epsilon**2) + f_3/(90*epsilon**2) - 5*f_5/(432*epsilon**2) - 589/(19440*epsilon**2) - pi**4/(14400*epsilon**2) + 5*pi**6/(163296*epsilon**2) - f_3/(120*epsilon**3) + 5*f_5/(216*epsilon**3) - 353/(12960*epsilon**3) + 19/(1080*epsilon**4)","16502":"-5*f_3**2/(3456*epsilon) + 649*f_3/(207360*epsilon) - 13*f_5/(2160*epsilon) - pi**6/(1306368*epsilon) + 71*pi**4/(18662400*epsilon) + 41423/(7464960*epsilon) + 2677*f_3/(311040*epsilon**2) + 7*f_5/(2880*epsilon**2) - 43193/(3732480*epsilon**2) - 13*pi**4/(622080*epsilon**2) - f_3/(144*epsilon**3) + pi**4/(86400*epsilon**3) + 2443/(311040*epsilon**3) + f_3/(720*epsilon**4) - 73/(25920*epsilon**4) + 1/(2160*epsilon**5)","16503":"49*f_3**2/(103680*epsilon) - 2471*f_3/(414720*epsilon) - 59*f_5/(12960*epsilon) - pi**6/(1119744*epsilon) - 133*pi**4/(37324800*epsilon) + 183311/(14929920*epsilon) + 4717*f_3/(622080*epsilon**2) + 163*f_5/(51840*epsilon**2) - 88913/(7464960*epsilon**2) - 13*pi**4/(1244160*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(172800*epsilon**3) + 3163/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 73/(51840*epsilon**4) + 1/(4320*epsilon**5)","16504":"-f_3**2/(8640*epsilon) - 21*f_3/(1280*epsilon) - pi**4*f_3/(259200*epsilon) + 1415*f_5/(31104*epsilon) + 359*f_7/(34560*epsilon) - 160777/(3732480*epsilon) + pi**4/(207360*epsilon) + pi**6/(653184*epsilon) + f_3**2/(864*epsilon**2) + 163*f_3/(8640*epsilon**2) - 25*f_5/(432*epsilon**2) - 5*pi**6/(326592*epsilon**2) + pi**4/(43200*epsilon**2) + 19523/(311040*epsilon**2) - 13*f_3/(720*epsilon**3) + 25*f_5/(432*epsilon**3) - 1123/(25920*epsilon**3) + 29/(2160*epsilon**4)","16505":"13*f_3**2/(51840*epsilon) - 15301*f_3/(22394880*epsilon) - 49*f_5/(233280*epsilon) - 161029/(403107840*epsilon) - pi**6/(26127360*epsilon) + 127*pi**4/(41990400*epsilon) - 101*f_3/(248832*epsilon**2) + f_5/(7776*epsilon**2) - 13*pi**4/(4478976*epsilon**2) + 821/(559872*epsilon**2) + 23*f_3/(46656*epsilon**3) - 301/(248832*epsilon**3) + pi**4/(933120*epsilon**3) - f_3/(7776*epsilon**4) + 41/(93312*epsilon**4) - 1/(15552*epsilon**5)","16506":"11*f_3**2/(720*epsilon) - 95*f_3/(3456*epsilon) + pi**4*f_3/(10800*epsilon) - 13*f_5/(2160*epsilon) - 7*f_7/(960*epsilon) - pi**4/(17280*epsilon) + 511/(25920*epsilon) - f_3**2/(36*epsilon**2) + 5*f_3/(108*epsilon**2) - 73/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","16507":"3*f_3**2/(16*epsilon) - f_3*f_5/(80*epsilon) - 29*f_3/(36*epsilon) - 9*f_3_5/(80*epsilon) - 19*f_5/(144*epsilon) + 1421*f_7/(1920*epsilon) - 5*pi**6/(54432*epsilon) - 7*pi**4/(10800*epsilon) + 1/(12*epsilon) + 2063*pi**8/(60480000*epsilon) + 7*f_3/(18*epsilon**2) + 25*f_5/(72*epsilon**2) - 49*f_7/(64*epsilon**2) - 1/(36*epsilon**2)","16508":"17*f_3**2/(72*epsilon) + f_3*f_5/(10*epsilon) - 139*f_3/(108*epsilon) - 9*f_3_5/(40*epsilon) - 47*f_5/(144*epsilon) + 49*f_7/(40*epsilon) - 5*pi**6/(27216*epsilon) - 7*pi**4/(5400*epsilon) + 7/(54*epsilon) + 2063*pi**8/(30240000*epsilon) + 7*f_3/(9*epsilon**2) + 25*f_5/(36*epsilon**2) - 49*f_7/(32*epsilon**2) - 1/(18*epsilon**2)","16509":"11*f_3**2/(360*epsilon) + f_3*f_5/(60*epsilon) - 83*f_3/(540*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) - f_5/(8*epsilon) + 4319*f_7/(17280*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(36*epsilon**2) + 2*f_3/(27*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(192*epsilon**2)","16510":"11*f_3**2/(3240*epsilon) + pi**4*f_3/(194400*epsilon) + 221*f_3/(5832*epsilon) - 559*f_5/(11664*epsilon) - 319*f_7/(51840*epsilon) - pi**6/(30618*epsilon) + pi**4/(5400*epsilon) + 269/(14580*epsilon) - f_3**2/(648*epsilon**2) - 89*f_3/(1296*epsilon**2) + 35*f_5/(432*epsilon**2) - 37/(2592*epsilon**2) - pi**4/(7776*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 5*f_3/(162*epsilon**3) - 5*f_5/(162*epsilon**3) + 1/(324*epsilon**3)","16511":"11*f_3**2/(3240*epsilon) + pi**4*f_3/(388800*epsilon) + 1097*f_3/(29160*epsilon) - 581*f_5/(11664*epsilon) - f_7/(216*epsilon) - 5*pi**6/(244944*epsilon) + 43*pi**4/(388800*epsilon) + 413/(29160*epsilon) - f_3**2/(1296*epsilon**2) - 13*f_3/(288*epsilon**2) + 145*f_5/(2592*epsilon**2) - 5/(576*epsilon**2) - pi**4/(15552*epsilon**2) + 5*pi**6/(489888*epsilon**2) + 5*f_3/(324*epsilon**3) - 5*f_5/(324*epsilon**3) + 1/(648*epsilon**3)","16512":"17*f_3**2/(810*epsilon) - 2953*f_3/(77760*epsilon) + pi**4*f_3/(21600*epsilon) - f_5/(180*epsilon) - 7*f_7/(480*epsilon) - 11*pi**4/(129600*epsilon) + 2927/(77760*epsilon) - f_3**2/(54*epsilon**2) + f_3/(36*epsilon**2) - 47/(1944*epsilon**2) + pi**4/(12960*epsilon**2) - f_3/(108*epsilon**3) + 1/(324*epsilon**3)","16513":"11*f_3**2/(720*epsilon) - 127*f_3/(3456*epsilon) + pi**4*f_3/(10800*epsilon) - 31*f_5/(4320*epsilon) - 7*f_7/(960*epsilon) - pi**4/(17280*epsilon) + 779/(25920*epsilon) - f_3**2/(36*epsilon**2) + 5*f_3/(108*epsilon**2) - 97/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","16514":"-253927/(151165440*epsilon) + 1562801/(403107840*epsilon**2) - 143339/(33592320*epsilon**3) + 17017/(5598720*epsilon**4) - 107/(77760*epsilon**5) + 13/(38880*epsilon**6)","16515":"-19*f_3**2/(103680*epsilon) - 15289*f_3/(7464960*epsilon) + 1031*f_5/(622080*epsilon) - 7603/(19906560*epsilon) + 511*pi**4/(74649600*epsilon) + pi**6/(1224720*epsilon) + 319*f_3/(103680*epsilon**2) - 11*f_5/(6480*epsilon**2) - 7*pi**4/(518400*epsilon**2) - 7543/(7464960*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(259200*epsilon**3) + 107/(38880*epsilon**3) + f_3/(2160*epsilon**4) - 5/(3456*epsilon**4) + 1/(2880*epsilon**5)","16516":"671*f_3/(1244160*epsilon) - 801259/(806215680*epsilon) - 7*pi**4/(12441600*epsilon) - 61*f_3/(51840*epsilon**2) + pi**4/(1036800*epsilon**2) + 150643/(53747712*epsilon**2) + f_3/(1440*epsilon**3) - 85841/(44789760*epsilon**3) - 3143/(3732480*epsilon**4) + 299/(103680*epsilon**5) - 47/(25920*epsilon**6)","16517":"287*f_3**2/(77760*epsilon) - 13*pi**4*f_3/(1555200*epsilon) + 809*f_3/(466560*epsilon) - 11147*f_5/(466560*epsilon) - 803*f_7/(207360*epsilon) + 37*pi**4/(4665600*epsilon) + pi**6/(839808*epsilon) + 37847/(1866240*epsilon) - 7*f_3**2/(25920*epsilon**2) - 67*f_3/(19440*epsilon**2) + 257*f_5/(15552*epsilon**2) - 601/(51840*epsilon**2) - 5*pi**6/(1959552*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 5*f_5/(2592*epsilon**3) + 23/(10368*epsilon**3) - 1/(4320*epsilon**4)","16518":"17*f_3**2/(77760*epsilon) - 6229*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 1043*f_5/(58320*epsilon) - 421*f_7/(103680*epsilon) - 11*pi**6/(5878656*epsilon) + 157*pi**4/(4665600*epsilon) - 7*f_3**2/(6480*epsilon**2) + 127*f_3/(9720*epsilon**2) - 173*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16519":"-f_3**2/(25920*epsilon) - 977*f_3/(3732480*epsilon) + 983*f_5/(155520*epsilon) - 60679/(11197440*epsilon) - 23*pi**6/(19595520*epsilon) + 53*pi**4/(7464960*epsilon) - 163*f_3/(62208*epsilon**2) - 47*f_5/(25920*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 931/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 71/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16520":"-7*f_3**2/(25920*epsilon) + 319*f_3/(3732480*epsilon) + 121*f_5/(19440*epsilon) - 60679/(11197440*epsilon) - 23*pi**6/(19595520*epsilon) + 53*pi**4/(7464960*epsilon) - 163*f_3/(62208*epsilon**2) - 47*f_5/(25920*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 931/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 71/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16521":"-7*f_3**2/(25920*epsilon) + 409*f_3/(62208*epsilon) - 43*f_5/(155520*epsilon) - 285971/(33592320*epsilon) + pi**6/(4898880*epsilon) + 19*pi**4/(3110400*epsilon) - 37*f_3/(15552*epsilon**2) - 19*f_5/(12960*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 4877/(746496*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 1807/(933120*epsilon**3) + f_3/(1080*epsilon**4) - 23/(8640*epsilon**4) + 1/(1296*epsilon**5)","16522":"35*f_3/(248832*epsilon) - 13*f_5/(25920*epsilon) + 17*pi**4/(12441600*epsilon) + 31559/(134369280*epsilon) - 83*f_3/(51840*epsilon**2) + 5329/(3317760*epsilon**2) + f_3/(576*epsilon**3) - 30851/(14929920*epsilon**3) - 41/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16523":"-17*f_3**2/(62208*epsilon) + 27767*f_3/(67184640*epsilon) + f_5/(20736*epsilon) - 189131/(806215680*epsilon) - pi**6/(29393280*epsilon) - 101*pi**4/(671846400*epsilon) - 349*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - pi**4/(2239488*epsilon**2) + 23717/(33592320*epsilon**2) + 11*f_3/(10368*epsilon**3) - 7469/(5598720*epsilon**3) + pi**4/(4665600*epsilon**3) - 19*f_3/(38880*epsilon**4) + 31/(38880*epsilon**4) - 7/(38880*epsilon**5)","16524":"47*f_3**2/(155520*epsilon) + 5911*f_3/(5598720*epsilon) + 113*f_5/(233280*epsilon) - 1316791/(403107840*epsilon) + pi**6/(29393280*epsilon) + 7*pi**4/(1399680*epsilon) - 3053*f_3/(933120*epsilon**2) - 7*f_5/(77760*epsilon**2) + pi**4/(3110400*epsilon**2) + 10699/(2239488*epsilon**2) + 37*f_3/(19440*epsilon**3) - 95/(34992*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(1296*epsilon**4) - 1/(9720*epsilon**5)","16525":"13*f_3/(43740*epsilon) + 25*f_5/(62208*epsilon) - 80501/(134369280*epsilon) + 77*pi**4/(111974400*epsilon) - 11*f_3/(1866240*epsilon**2) - pi**4/(1866240*epsilon**2) + 7019/(268738560*epsilon**2) + f_3/(31104*epsilon**3) - 1913/(6718464*epsilon**3) + 1487/(2799360*epsilon**4) - 19/(46656*epsilon**5) + 1/(7776*epsilon**6)","16526":"-4453*f_3/(11197440*epsilon) - 7*f_5/(622080*epsilon) + 11*pi**4/(18662400*epsilon) + 18145279/(7255941120*epsilon) + 11*f_3/(155520*epsilon**2) - 7918567/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 173593/(100776960*epsilon**3) - 433/(839808*epsilon**4) + 13/(139968*epsilon**5) - 1/(116640*epsilon**6)","16527":"-17*f_3**2/(9720*epsilon) - 10069*f_3/(466560*epsilon) - pi**4*f_3/(97200*epsilon) + 3061*f_5/(116640*epsilon) - f_7/(2880*epsilon) + 7*pi**4/(4665600*epsilon) + 11*pi**6/(2939328*epsilon) + f_3**2/(810*epsilon**2) + 449*f_3/(19440*epsilon**2) - 133*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16528":"-43*f_3**2/(17280*epsilon) + 50887*f_3/(3732480*epsilon) + 43*f_5/(11520*epsilon) - 194299/(11197440*epsilon) - pi**6/(1088640*epsilon) + 721*pi**4/(37324800*epsilon) - 619*f_3/(62208*epsilon**2) - f_5/(360*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 2527/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 131/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16529":"19*f_3**2/(25920*epsilon) + 10399*f_3/(1244160*epsilon) - 209*f_5/(622080*epsilon) - 2086321/(201553920*epsilon) - pi**6/(1959552*epsilon) + 49*pi**4/(12441600*epsilon) - 1103*f_3/(103680*epsilon**2) + f_5/(324*epsilon**2) + pi**4/(414720*epsilon**2) + 2391437/(268738560*epsilon**2) + f_3/(384*epsilon**3) - 17897/(11197440*epsilon**3) - 173/(233280*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16530":"-43487*f_3/(3732480*epsilon) - 451*f_5/(34560*epsilon) - 533*pi**4/(37324800*epsilon) + 2616443/(89579520*epsilon) + 6253*f_3/(311040*epsilon**2) + 7*f_5/(1080*epsilon**2) - 111199/(3732480*epsilon**2) - 7*pi**4/(388800*epsilon**2) - 77*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 863/(77760*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(4320*epsilon**5)","16531":"-133*f_3/(1399680*epsilon) - f_5/(138240*epsilon) + 116771/(4837294080*epsilon) + 143*pi**4/(223948800*epsilon) + 143*f_3/(1866240*epsilon**2) - 23611/(537477120*epsilon**2) - 7*pi**4/(37324800*epsilon**2) - 7*f_3/(311040*epsilon**3) + 6299/(33592320*epsilon**3) - 4229/(11197440*epsilon**4) + 41/(116640*epsilon**5) - 1/(7776*epsilon**6)","16532":"-103*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - 43*pi**4/(111974400*epsilon) + 603781/(2418647040*epsilon) - 43*f_3/(933120*epsilon**2) - 94949/(134369280*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 40543/(44789760*epsilon**3) - 7783/(11197440*epsilon**4) + 97/(311040*epsilon**5) - 1/(15552*epsilon**6)","16533":"-103*f_3/(11197440*epsilon) - f_5/(103680*epsilon) - 43*pi**4/(111974400*epsilon) + 603781/(2418647040*epsilon) - 43*f_3/(933120*epsilon**2) - 94949/(134369280*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 40543/(44789760*epsilon**3) - 7783/(11197440*epsilon**4) + 97/(311040*epsilon**5) - 1/(15552*epsilon**6)","16534":"-49*f_3**2/(19440*epsilon) - 2801*f_3/(93312*epsilon) - pi**4*f_3/(97200*epsilon) + 7847*f_5/(233280*epsilon) + 89*f_7/(25920*epsilon) - 23*pi**4/(4665600*epsilon) + pi**6/(209952*epsilon) + 13*f_3**2/(3240*epsilon**2) + 131*f_3/(4860*epsilon**2) - 157*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16535":"f_3**2/(51840*epsilon) - 2633*f_3/(746496*epsilon) - f_5/(62208*epsilon) - 331*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 46309/(8398080*epsilon) + 2297*f_3/(311040*epsilon**2) - f_5/(3240*epsilon**2) - 39407/(3732480*epsilon**2) + pi**4/(207360*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 197/(29160*epsilon**3) + f_3/(1080*epsilon**4) - 1/(480*epsilon**4) + 1/(3240*epsilon**5)","16536":"89*f_3**2/(207360*epsilon) - 2173*f_3/(1866240*epsilon) + 91*f_5/(155520*epsilon) - 17*pi**6/(39191040*epsilon) + 7*pi**4/(14929920*epsilon) + 48887/(59719680*epsilon) + 613*f_3/(1244160*epsilon**2) + 41*f_5/(103680*epsilon**2) - 83*pi**4/(12441600*epsilon**2) - 121/(14929920*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 647/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 23/(17280*epsilon**4) + 1/(2160*epsilon**5)","16537":"-2191*f_3/(414720*epsilon) - 169*f_5/(69120*epsilon) - 23*pi**4/(2488320*epsilon) + 1922909/(201553920*epsilon) + 581*f_3/(103680*epsilon**2) - 1982563/(268738560*epsilon**2) - 19*pi**4/(2073600*epsilon**2) - 19*f_3/(17280*epsilon**3) + 31351/(11197440*epsilon**3) - 281/(233280*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16538":"1451*f_3/(1244160*epsilon) + 263*f_5/(207360*epsilon) - 229619/(100776960*epsilon) - 13*pi**4/(12441600*epsilon) - 41*f_3/(20736*epsilon**2) + 62453/(268738560*epsilon**2) + 17*pi**4/(2073600*epsilon**2) - f_3/(5760*epsilon**3) + 19867/(11197440*epsilon**3) - 29/(23328*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16539":"149*f_3/(2239488*epsilon) - 571*f_5/(622080*epsilon) - 467*pi**4/(223948800*epsilon) + 216731/(268738560*epsilon) - 137*f_3/(1866240*epsilon**2) - 58549/(268738560*epsilon**2) + 17*pi**4/(18662400*epsilon**2) - 13*f_3/(155520*epsilon**3) + 1097/(3732480*epsilon**3) + 221/(466560*epsilon**4) - 23/(25920*epsilon**5) + 1/(2592*epsilon**6)","16540":"97*f_3/(233280*epsilon) + 13*f_5/(10368*epsilon) - 332413/(89579520*epsilon) + 41*f_3/(7776*epsilon**2) - 14173/(2488320*epsilon**2) - 23*f_3/(2592*epsilon**3) + 3487/(311040*epsilon**3) + f_3/(216*epsilon**4) - 41/(6480*epsilon**4) + 1/(720*epsilon**5)","16541":"-31*f_3/(10368*epsilon) - 17*f_5/(31104*epsilon) - 13*pi**4/(18662400*epsilon) + 4569149/(1209323520*epsilon) + 269*f_3/(103680*epsilon**2) - 958123/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) - 19*f_3/(25920*epsilon**3) + 8839/(67184640*epsilon**3) + 2113/(5598720*epsilon**4) - 5/(31104*epsilon**5) + 1/(38880*epsilon**6)","16542":"-f_3**2/(25920*epsilon) + 119*f_3/(124416*epsilon) - 161*f_5/(124416*epsilon) - 17*pi**4/(2488320*epsilon) + pi**6/(1959552*epsilon) + 8209/(6635520*epsilon) - 259*f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(2073600*epsilon**2) + 1697/(1119744*epsilon**2) + f_3/(720*epsilon**3) - 1349/(466560*epsilon**3) + 7/(622080*epsilon**4) + 71/(25920*epsilon**5) - 7/(4320*epsilon**6)","16543":"133*f_3**2/(622080*epsilon) + 2401*f_3/(33592320*epsilon) + f_5/(622080*epsilon) - 2987/(20155392*epsilon) + pi**6/(33592320*epsilon) + 49*pi**4/(67184640*epsilon) + f_3/(3456*epsilon**2) + f_5/(34560*epsilon**2) - 439/(699840*epsilon**2) + 41*pi**4/(13996800*epsilon**2) - 71*f_3/(77760*epsilon**3) - 7*pi**4/(2332800*epsilon**3) + 61/(77760*epsilon**3) + 13*f_3/(19440*epsilon**4) - 13/(58320*epsilon**4)","16544":"-f_3**2/(11520*epsilon) + 3253*f_3/(3732480*epsilon) + 61*f_5/(51840*epsilon) - 13741/(11197440*epsilon) - pi**6/(3265920*epsilon) + 31*pi**4/(3732480*epsilon) - 67*f_3/(13824*epsilon**2) - 17*f_5/(17280*epsilon**2) - pi**4/(1244160*epsilon**2) + 2099/(622080*epsilon**2) + 25*f_3/(5184*epsilon**3) - 55/(15552*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(270*epsilon**4) + 1/(810*epsilon**4)","16545":"-77*f_3/(207360*epsilon) - 7*f_5/(69120*epsilon) - 19*pi**4/(12441600*epsilon) + 3062123/(1612431360*epsilon) + f_3/(103680*epsilon**2) - 982979/(268738560*epsilon**2) + 7*pi**4/(2073600*epsilon**2) - 13*f_3/(17280*epsilon**3) + 21943/(5598720*epsilon**3) - 3829/(933120*epsilon**4) + 13/(5184*epsilon**5) - 11/(12960*epsilon**6)","16546":"409*f_3/(1866240*epsilon) + f_5/(17280*epsilon) - 45779/(161243136*epsilon) + pi**4/(746496*epsilon) + 17*f_3/(77760*epsilon**2) - pi**4/(1555200*epsilon**2) + 6557/(9953280*epsilon**2) - f_3/(12960*epsilon**3) - 55/(27648*epsilon**3) + 1087/(466560*epsilon**4) - 37/(25920*epsilon**5) + 1/(2592*epsilon**6)","16547":"-103*f_3/(1866240*epsilon) + f_5/(23040*epsilon) - 897881/(403107840*epsilon) - 119*pi**4/(37324800*epsilon) + 211*f_3/(311040*epsilon**2) - pi**4/(1244160*epsilon**2) + 873533/(268738560*epsilon**2) - f_3/(10368*epsilon**3) - 2737/(1119744*epsilon**3) + 239/(186624*epsilon**4) - 17/(38880*epsilon**5) + 1/(12960*epsilon**6)","16548":"-2537*f_3/(3732480*epsilon) - 11*f_5/(155520*epsilon) - 481669/(537477120*epsilon) + pi**4/(345600*epsilon) - 23*f_3/(103680*epsilon**2) - 118897/(403107840*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 4199/(5598720*epsilon**3) + 1469/(2799360*epsilon**4) - 1/(960*epsilon**5) + 1/(2430*epsilon**6)","16549":"1621*f_3/(7464960*epsilon) + 17*f_5/(25920*epsilon) - 199*pi**4/(74649600*epsilon) + 62237/(1074954240*epsilon) - 199*f_3/(622080*epsilon**2) + pi**4/(777600*epsilon**2) + 1063/(6718464*epsilon**2) + f_3/(6480*epsilon**3) - 11045/(13436928*epsilon**3) + 4679/(5598720*epsilon**4) - 281/(466560*epsilon**5) + 1/(3888*epsilon**6)","16550":"-7*f_3**2/(34560*epsilon) + 2189*f_3/(186624*epsilon) + 19*f_5/(5184*epsilon) - 46699/(2799360*epsilon) - 13*pi**6/(13063680*epsilon) - pi**4/(4665600*epsilon) - 233*f_3/(31104*epsilon**2) - 59*f_5/(17280*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 4159/(466560*epsilon**2) + 53*f_3/(25920*epsilon**3) - 25/(15552*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16551":"-199*f_3**2/(103680*epsilon) - 281*f_3/(933120*epsilon) + 1163*f_5/(62208*epsilon) - 46699/(2799360*epsilon) - 7*pi**4/(466560*epsilon) + 71*pi**6/(39191040*epsilon) + 43*f_3/(31104*epsilon**2) - 727*f_5/(51840*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 4159/(466560*epsilon**2) + 53*f_3/(25920*epsilon**3) - 25/(15552*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16552":"37*f_3/(3732480*epsilon) + 353387/(4837294080*epsilon) - 11*f_3/(248832*epsilon**2) - 103183/(322486272*epsilon**2) + f_3/(20736*epsilon**3) + 2755/(4478976*epsilon**3) - 3079/(5598720*epsilon**4) + 13/(46656*epsilon**5) - 1/(15552*epsilon**6)","16553":"53*f_3**2/(34560*epsilon) - 1351*f_3/(466560*epsilon) + 19*f_5/(17280*epsilon) - 11*pi**6/(6531840*epsilon) + 247*pi**4/(37324800*epsilon) + 4201/(5598720*epsilon) - 643*f_3/(622080*epsilon**2) + 11*f_5/(5760*epsilon**2) - 121/(373248*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 11*f_3/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - 11/(12960*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16554":"-37*f_3**2/(207360*epsilon) - 283*f_3/(1866240*epsilon) - 7*f_5/(77760*epsilon) - 18169/(59719680*epsilon) - pi**6/(19595520*epsilon) + 179*pi**4/(74649600*epsilon) + 901*f_3/(1244160*epsilon**2) + 71*f_5/(103680*epsilon**2) - 15457/(14929920*epsilon**2) - 83*pi**4/(12441600*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 1151/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 23/(17280*epsilon**4) + 1/(2160*epsilon**5)","16555":"-17*f_3/(155520*epsilon) + 3997/(44789760*epsilon) + 11*f_3/(20736*epsilon**2) - 2509/(14929920*epsilon**2) - f_3/(1728*epsilon**3) - 6101/(22394880*epsilon**3) + 2233/(1866240*epsilon**4) - 35/(31104*epsilon**5) + 1/(2592*epsilon**6)","16556":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 1651*f_3/(103680*epsilon) - 1061*f_5/(51840*epsilon) + 91*f_7/(34560*epsilon) - 11969/(1866240*epsilon) - 7*pi**4/(1036800*epsilon) + pi**6/(139968*epsilon) - f_3**2/(2160*epsilon**2) - 61*f_3/(17280*epsilon**2) + 47*f_5/(2592*epsilon**2) - 1271/(207360*epsilon**2) - pi**6/(163296*epsilon**2) + 11*pi**4/(518400*epsilon**2) - 7*f_3/(2160*epsilon**3) - f_5/(216*epsilon**3) + 5/(648*epsilon**3) - 1/(720*epsilon**4)","16557":"-403*f_3/(155520*epsilon) + 269*f_5/(311040*epsilon) + 37*pi**4/(18662400*epsilon) + 2851927/(1209323520*epsilon) + 433*f_3/(311040*epsilon**2) - 388261/(201553920*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(3240*epsilon**3) + 9797/(16796160*epsilon**3) + 523/(2799360*epsilon**4) - 1/(4860*epsilon**5) + 1/(19440*epsilon**6)","16558":"-1783*f_3/(746496*epsilon) - f_5/(622080*epsilon) + 11*pi**4/(7464960*epsilon) + 3640921/(1209323520*epsilon) + 47*f_3/(23040*epsilon**2) - 263237/(100776960*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(1728*epsilon**3) + 2845/(3359232*epsilon**3) + 83/(559872*epsilon**4) - 1/(4860*epsilon**5) + 1/(19440*epsilon**6)","16559":"14333*f_3/(11197440*epsilon) + f_5/(11520*epsilon) - 47*pi**4/(22394880*epsilon) + 19957/(120932352*epsilon) - 571*f_3/(933120*epsilon**2) - 74657/(80621568*epsilon**2) + 7*pi**4/(9331200*epsilon**2) + 7*f_3/(77760*epsilon**3) + 61211/(67184640*epsilon**3) - 2813/(5598720*epsilon**4) + 77/(466560*epsilon**5) - 1/(38880*epsilon**6)","16560":"-53*f_3**2/(51840*epsilon) - 41*f_3/(51840*epsilon) + 1909*f_5/(311040*epsilon) - 59*pi**6/(19595520*epsilon) - 13*pi**4/(1555200*epsilon) - 7/(20736*epsilon) - 211*f_3/(77760*epsilon**2) + 73*f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 457/(233280*epsilon**2) + 13*f_3/(6480*epsilon**3) - 31/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16561":"-f_3/(77760*epsilon) - 143*f_5/(51840*epsilon) - pi**4/(129600*epsilon) + 1371557/(403107840*epsilon) + 11*f_3/(51840*epsilon**2) - 93059/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 9191/(5598720*epsilon**3) + 151/(466560*epsilon**4) + 1/(864*epsilon**5) - 1/(1620*epsilon**6)","16562":"f_3**2/(5184*epsilon) + 1201*f_3/(414720*epsilon) + 121*f_5/(311040*epsilon) - 4031369/(806215680*epsilon) + 11*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) - 487*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(1036800*epsilon**2) + 470539/(67184640*epsilon**2) + 7*f_3/(2880*epsilon**3) - 33157/(11197440*epsilon**3) - 37/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16563":"-313*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 34297/(483729408*epsilon) + pi**4/(18662400*epsilon) - 157*f_3/(1244160*epsilon**2) - 190163/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 4283/(13436928*epsilon**3) + 3323/(11197440*epsilon**4) - 43/(51840*epsilon**5) + 7/(15552*epsilon**6)","16564":"-f_3**2/(1440*epsilon) - 223*f_3/(103680*epsilon) + 329*f_5/(51840*epsilon) - 89/(29160*epsilon) - 41*pi**4/(3110400*epsilon) + pi**6/(3265920*epsilon) + 133*f_3/(38880*epsilon**2) - f_5/(135*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 55/(23328*epsilon**2) + 13*f_3/(6480*epsilon**3) - 47/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16565":"-7*f_3**2/(17280*epsilon) + 2377*f_3/(3732480*epsilon) + 199*f_5/(51840*epsilon) - pi**6/(408240*epsilon) - 51149/(22394880*epsilon) + 23*pi**4/(4147200*epsilon) + 367*f_3/(311040*epsilon**2) - f_5/(960*epsilon**2) - 13*pi**4/(622080*epsilon**2) + 2137/(933120*epsilon**2) - 13*f_3/(5184*epsilon**3) + 17/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 29/(12960*epsilon**4) + 1/(1080*epsilon**5)","16566":"-227*f_3/(1866240*epsilon) - 7*f_5/(34560*epsilon) - 23117/(2418647040*epsilon) + pi**4/(1866240*epsilon) - 29*f_3/(155520*epsilon**2) - 55513/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4459/(16796160*epsilon**3) + 623/(2799360*epsilon**4) - 29/(38880*epsilon**5) + 1/(2430*epsilon**6)","16567":"f_3**2/(5760*epsilon) - 79*f_3/(12960*epsilon) + 271*f_5/(34560*epsilon) - 125/(186624*epsilon) - pi**4/(155520*epsilon) - pi**6/(2177280*epsilon) + 221*f_3/(77760*epsilon**2) - 49*f_5/(8640*epsilon**2) + 271/(233280*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 19/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16568":"-7*f_3/(69120*epsilon) + 433*f_5/(622080*epsilon) - 2337131/(4837294080*epsilon) + 11*pi**4/(9331200*epsilon) + 43*f_3/(69120*epsilon**2) - 304769/(403107840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - f_3/(3240*epsilon**3) + 21091/(33592320*epsilon**3) + 443/(1399680*epsilon**4) - 1/(1728*epsilon**5) + 1/(4860*epsilon**6)","16569":"4451*f_3/(3732480*epsilon) - 181*f_5/(207360*epsilon) - 307673/(537477120*epsilon) + 47*pi**4/(37324800*epsilon) - f_3/(2560*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + 49783/(134369280*epsilon**2) + f_3/(4320*epsilon**3) - 3167/(14929920*epsilon**3) + 2161/(3732480*epsilon**4) - 73/(103680*epsilon**5) + 7/(25920*epsilon**6)","16570":"10111*f_3/(11197440*epsilon) + f_5/(11520*epsilon) - 71087/(44789760*epsilon) - 7*pi**4/(4147200*epsilon) - 187*f_3/(311040*epsilon**2) + 7*pi**4/(9331200*epsilon**2) + 438287/(403107840*epsilon**2) + 7*f_3/(77760*epsilon**3) - 11/(4478976*epsilon**3) - 1733/(5598720*epsilon**4) + 23/(155520*epsilon**5) - 1/(38880*epsilon**6)","16571":"-7*f_3/(46080*epsilon) - 7*f_5/(124416*epsilon) + 50711/(241864704*epsilon) + 29*pi**4/(12441600*epsilon) + 233*f_3/(622080*epsilon**2) - 27763/(50388480*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(8640*epsilon**3) + 4073/(16796160*epsilon**3) + 631/(2799360*epsilon**4) - 1/(4860*epsilon**5) + 1/(19440*epsilon**6)","16572":"7*f_3/(38880*epsilon) - 157*f_5/(155520*epsilon) + 7*pi**4/(12441600*epsilon) + 219029/(241864704*epsilon) + 35*f_3/(62208*epsilon**2) - 177229/(201553920*epsilon**2) + pi**4/(777600*epsilon**2) - f_3/(4320*epsilon**3) + 685/(3359232*epsilon**3) + 739/(2799360*epsilon**4) - 1/(4860*epsilon**5) + 1/(19440*epsilon**6)","16573":"-571*f_3/(1866240*epsilon) + 113*f_5/(622080*epsilon) - 7*pi**4/(6220800*epsilon) + 5779/(483729408*epsilon) + 131*f_3/(622080*epsilon**2) - 9221/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 13603/(33592320*epsilon**3) + 29/(69120*epsilon**4) - 49/(77760*epsilon**5) + 1/(4320*epsilon**6)","16574":"1693*f_3/(3732480*epsilon) - 47*f_5/(622080*epsilon) - 3761569/(3224862720*epsilon) + pi**4/(331776*epsilon) - 43*f_3/(207360*epsilon**2) - pi**4/(6220800*epsilon**2) + 4103/(89579520*epsilon**2) - f_3/(51840*epsilon**3) + 619/(1492992*epsilon**3) + 37/(124416*epsilon**4) - 1/(2160*epsilon**5) + 1/(6480*epsilon**6)","16575":"-1979*f_3/(1866240*epsilon) - 7*f_5/(124416*epsilon) - 23*pi**4/(18662400*epsilon) + 2013059/(806215680*epsilon) + f_3/(768*epsilon**2) - 696511/(268738560*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 127/(466560*epsilon**3) + 637/(933120*epsilon**4) - 1/(2592*epsilon**5) + 1/(12960*epsilon**6)","16576":"281*f_3/(746496*epsilon) + f_5/(34560*epsilon) + 13*pi**4/(37324800*epsilon) + 22271/(26873856*epsilon) - 67*f_3/(155520*epsilon**2) - 195443/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 8413/(22394880*epsilon**3) + 17/(11664*epsilon**4) - 223/(155520*epsilon**5) + 7/(12960*epsilon**6)","16577":"23*f_3**2/(12960*epsilon) - 3157*f_3/(311040*epsilon) + 493*f_5/(38880*epsilon) - 17*pi**6/(9797760*epsilon) - 713/(622080*epsilon) - pi**4/(115200*epsilon) + 59*f_3/(19440*epsilon**2) - 7*f_5/(1620*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 103/(58320*epsilon**2) + 13*f_3/(6480*epsilon**3) - 53/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16578":"-13*f_3**2/(51840*epsilon) + 95*f_3/(62208*epsilon) + 491*f_5/(77760*epsilon) - 2221/(373248*epsilon) - 7*pi**6/(2799360*epsilon) - 13*pi**4/(3110400*epsilon) - 17*f_3/(9720*epsilon**2) - 67*f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 25/(5832*epsilon**2) + 13*f_3/(6480*epsilon**3) - 13/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16579":"-2017*f_3/(622080*epsilon) + f_5/(1920*epsilon) + 7*pi**4/(1244160*epsilon) + 1665577/(806215680*epsilon) + 23*f_3/(17280*epsilon**2) - 16387/(13436928*epsilon**2) - pi**4/(86400*epsilon**2) + f_3/(2880*epsilon**3) + 4643/(11197440*epsilon**3) - 137/(186624*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16580":"-179*f_3/(69120*epsilon) + 35*f_5/(10368*epsilon) - 43*pi**4/(6220800*epsilon) + 180047/(403107840*epsilon) - f_3/(17280*epsilon**2) - 3203/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 7679/(5598720*epsilon**3) + 43/(466560*epsilon**4) + 1/(864*epsilon**5) - 1/(1620*epsilon**6)","16581":"-43*f_3/(46080*epsilon) + f_5/(25920*epsilon) - pi**4/(248832*epsilon) + 2420171/(1612431360*epsilon) + 89*f_3/(103680*epsilon**2) - 105799/(134369280*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 13927/(11197440*epsilon**3) + 161/(933120*epsilon**4) + 1/(432*epsilon**5) - 1/(648*epsilon**6)","16582":"-907*f_3/(1244160*epsilon) - 11*f_5/(11520*epsilon) - pi**4/(12441600*epsilon) + 1568323/(806215680*epsilon) + 199*f_3/(103680*epsilon**2) - 26701/(13436928*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) + 3563/(11197440*epsilon**3) - 469/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16583":"-439*f_3/(622080*epsilon) + 11*f_5/(23040*epsilon) - 90961/(537477120*epsilon) + 13*pi**4/(3110400*epsilon) + 139*f_3/(207360*epsilon**2) - 17957/(50388480*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - f_3/(8640*epsilon**3) + 2609/(5598720*epsilon**3) + 979/(5598720*epsilon**4) - 1/(2160*epsilon**5) + 7/(38880*epsilon**6)","16584":"391*f_3/(933120*epsilon) - 427*f_5/(622080*epsilon) - pi**4/(518400*epsilon) + 408947/(2418647040*epsilon) + 107*f_3/(622080*epsilon**2) - 8597/(14929920*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(12960*epsilon**3) + 12307/(33592320*epsilon**3) + 29/(69120*epsilon**4) - 49/(77760*epsilon**5) + 1/(4320*epsilon**6)","16585":"-2089*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 310343/(403107840*epsilon) - pi**4/(4665600*epsilon) + 161*f_3/(155520*epsilon**2) - pi**4/(777600*epsilon**2) + 121009/(53747712*epsilon**2) - f_3/(6480*epsilon**3) - 11849/(5598720*epsilon**3) + 1141/(933120*epsilon**4) - 17/(38880*epsilon**5) + 1/(12960*epsilon**6)","16586":"-f_3**2/(6480*epsilon) + 5*f_3/(31104*epsilon) - 961*f_5/(622080*epsilon) - pi**4/(388800*epsilon) + pi**6/(1959552*epsilon) + 72533/(67184640*epsilon) - 341*f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) + pi**4/(2073600*epsilon**2) + 7073/(14929920*epsilon**2) + 13*f_3/(8640*epsilon**3) - 1913/(746496*epsilon**3) + 179/(207360*epsilon**4) + 29/(25920*epsilon**5) - 1/(1440*epsilon**6)","16587":"7*f_3**2/(8640*epsilon) + 751*f_3/(207360*epsilon) - 205*f_5/(41472*epsilon) - 7*pi**4/(777600*epsilon) + 289/(1990656*epsilon) - 83*f_3/(17280*epsilon**2) + f_5/(432*epsilon**2) + 23*pi**4/(2073600*epsilon**2) + 226787/(89579520*epsilon**2) + 23*f_3/(17280*epsilon**3) - 3251/(1866240*epsilon**3) - 53/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","16588":"307*f_3/(746496*epsilon) - 59*f_5/(622080*epsilon) - 1354487/(1612431360*epsilon) + 31*pi**4/(6220800*epsilon) + 43*f_3/(207360*epsilon**2) - 23*pi**4/(6220800*epsilon**2) + 1/(69984*epsilon**2) - f_3/(6480*epsilon**3) + 649/(2239488*epsilon**3) + 103/(1866240*epsilon**4) - 1/(4860*epsilon**5) + 1/(12960*epsilon**6)","16589":"-3307*f_3/(11197440*epsilon) - 19*f_5/(124416*epsilon) - 8299/(201553920*epsilon) + 47*pi**4/(37324800*epsilon) - f_3/(19440*epsilon**2) + pi**4/(18662400*epsilon**2) + 279211/(806215680*epsilon**2) + f_3/(155520*epsilon**3) + 6293/(22394880*epsilon**3) - 869/(1399680*epsilon**4) + 11/(31104*epsilon**5) - 1/(12960*epsilon**6)","16590":"1271*f_3/(622080*epsilon) - 61*f_5/(20736*epsilon) - pi**4/(124416*epsilon) + 654923/(403107840*epsilon) + 7*f_3/(103680*epsilon**2) - 4885/(13436928*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 9029/(5598720*epsilon**3) + 97/(466560*epsilon**4) + 1/(864*epsilon**5) - 1/(1620*epsilon**6)","16591":"-13*f_3/(69984*epsilon) - 83*f_5/(622080*epsilon) - pi**4/(22394880*epsilon) + 11572129/(14511882240*epsilon) + 197*f_3/(1866240*epsilon**2) - 131045/(241864704*epsilon**2) - 13*pi**4/(18662400*epsilon**2) + f_3/(77760*epsilon**3) + 5431/(11197440*epsilon**3) - 7021/(16796160*epsilon**4) + 143/(699840*epsilon**5) - 1/(23328*epsilon**6)","16592":"-281*f_3/(155520*epsilon) - 137*f_5/(103680*epsilon) - pi**4/(1555200*epsilon) + 2591579/(806215680*epsilon) + 53*f_3/(25920*epsilon**2) - 115939/(67184640*epsilon**2) - 11*pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) - 11261/(11197440*epsilon**3) - 509/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16593":"-517*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) + pi**4/(4665600*epsilon) + 70219/(2418647040*epsilon) - 133*f_3/(1244160*epsilon**2) - 173963/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 19471/(67184640*epsilon**3) + 3323/(11197440*epsilon**4) - 43/(51840*epsilon**5) + 7/(15552*epsilon**6)","16594":"13*f_3**2/(20736*epsilon) - 1117*f_3/(1244160*epsilon) + 143*f_5/(38880*epsilon) - 11*pi**6/(4898880*epsilon) - 7639/(5971968*epsilon) + 13*pi**4/(1866240*epsilon) + 919*f_3/(622080*epsilon**2) - 127*f_5/(51840*epsilon**2) - 121*pi**4/(6220800*epsilon**2) + 7573/(2488320*epsilon**2) - 73*f_3/(25920*epsilon**3) + 5/(124416*epsilon**3) + pi**4/(64800*epsilon**3) + f_3/(540*epsilon**4) - 71/(25920*epsilon**4) + 1/(864*epsilon**5)","16595":"149*f_3/(207360*epsilon) - 61*f_5/(207360*epsilon) + 6517/(33592320*epsilon) + 13*pi**4/(6220800*epsilon) - f_3/(41472*epsilon**2) - 4591/(14929920*epsilon**2) - pi**4/(691200*epsilon**2) + f_3/(8640*epsilon**3) - 5173/(3732480*epsilon**3) + 83/(207360*epsilon**4) + 29/(25920*epsilon**5) - 1/(1440*epsilon**6)","16596":"-4327*f_3/(33592320*epsilon) - 7*f_5/(1866240*epsilon) - 5787079/(10883911680*epsilon) + 61*pi**4/(335923200*epsilon) + 73*f_3/(2799360*epsilon**2) - pi**4/(55987200*epsilon**2) + 4553747/(7255941120*epsilon**2) - f_3/(466560*epsilon**3) - 22337/(50388480*epsilon**3) + 1925/(10077696*epsilon**4) - 101/(2099520*epsilon**5) + 1/(174960*epsilon**6)","16597":"-673*f_3/(5598720*epsilon) - 62051/(967458816*epsilon) + 7*pi**4/(22394880*epsilon) + 7*f_3/(186624*epsilon**2) - 839/(80621568*epsilon**2) + 23813/(100776960*epsilon**3) - 1613/(4199040*epsilon**4) + 199/(699840*epsilon**5) - 1/(11664*epsilon**6)","16598":"11*f_3**2/(103680*epsilon) + 449*f_3/(233280*epsilon) + 451*f_5/(311040*epsilon) - 775961/(134369280*epsilon) + pi**6/(19595520*epsilon) + 31*pi**4/(6220800*epsilon) - 41*f_3/(155520*epsilon**2) - 37*f_5/(51840*epsilon**2) - 37*pi**4/(3110400*epsilon**2) + 2261/(746496*epsilon**2) - 37*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 457/(233280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(320*epsilon**4) + 1/(810*epsilon**5)","16599":"f_3**2/(960*epsilon) - 671*f_3/(311040*epsilon) + f_5/(5760*epsilon) - pi**6/(816480*epsilon) + 11*pi**4/(3110400*epsilon) + 221/(207360*epsilon) - f_3/(1215*epsilon**2) + f_5/(1440*epsilon**2) - 2/(3645*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - pi**4/(129600*epsilon**3) - 17/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16600":"17*f_3**2/(51840*epsilon) + 197*f_3/(34560*epsilon) - 293*f_5/(155520*epsilon) - 79*pi**6/(19595520*epsilon) - 2213/(933120*epsilon) + 7*pi**4/(3110400*epsilon) - 91*f_3/(19440*epsilon**2) + 83*f_5/(25920*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 299/(116640*epsilon**2) + 13*f_3/(6480*epsilon**3) - 59/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16601":"-461*f_3/(622080*epsilon) - 31*f_5/(17280*epsilon) + 37*pi**4/(6220800*epsilon) + 1130869/(806215680*epsilon) + 47*f_3/(51840*epsilon**2) - pi**4/(86400*epsilon**2) - 10987/(13436928*epsilon**2) + f_3/(2880*epsilon**3) + 4211/(11197440*epsilon**3) - 137/(186624*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16602":"1429*f_3/(3732480*epsilon) + 53*f_5/(103680*epsilon) - 246955/(967458816*epsilon) + 7*pi**4/(1555200*epsilon) - 29*f_3/(103680*epsilon**2) - 31927/(100776960*epsilon**2) - pi**4/(777600*epsilon**2) - f_3/(6480*epsilon**3) - 1519/(8398080*epsilon**3) + 959/(1399680*epsilon**4) - 101/(233280*epsilon**5) + 1/(9720*epsilon**6)","16603":"-17*f_3**2/(17280*epsilon) + 9143*f_3/(3732480*epsilon) - 133*f_5/(311040*epsilon) - 353*pi**4/(111974400*epsilon) - pi**6/(3265920*epsilon) - 15371/(53747712*epsilon) - 89*f_3/(93312*epsilon**2) + 7*f_5/(12960*epsilon**2) - 17*pi**4/(4665600*epsilon**2) + 3817/(2488320*epsilon**2) - 17*f_3/(38880*epsilon**3) - 851/(1866240*epsilon**3) + pi**4/(388800*epsilon**3) + f_3/(3240*epsilon**4) - 247/(155520*epsilon**4) + 7/(6480*epsilon**5)","16604":"-19*f_3**2/(34560*epsilon) + 3397*f_3/(2488320*epsilon) - 7*f_5/(124416*epsilon) - 123961/(268738560*epsilon) + pi**6/(6531840*epsilon) + 371*pi**4/(223948800*epsilon) - 941*f_3/(933120*epsilon**2) - 7*f_5/(25920*epsilon**2) + 11*pi**4/(9331200*epsilon**2) + 533/(1658880*epsilon**2) - 77*f_3/(38880*epsilon**3) - pi**4/(777600*epsilon**3) + 2071/(746496*epsilon**3) + 7*f_3/(3240*epsilon**4) - 259/(62208*epsilon**4) + 49/(25920*epsilon**5)","16605":"11*f_3/(207360*epsilon) - pi**4/(1244160*epsilon) + 21851/(80621568*epsilon) - f_3/(2560*epsilon**2) - 5471/(16796160*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 3911/(7464960*epsilon**3) + 101/(103680*epsilon**4) - 59/(51840*epsilon**5) + 1/(1620*epsilon**6)","16606":"-109*f_3/(34560*epsilon) - 43*f_5/(51840*epsilon) - 13*pi**4/(1555200*epsilon) + 2128961/(403107840*epsilon) + 41*f_3/(103680*epsilon**2) - 120761/(67184640*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(1728*epsilon**3) - 10541/(5598720*epsilon**3) + 41/(93312*epsilon**4) + 1/(864*epsilon**5) - 1/(1620*epsilon**6)","16607":"11*f_3**2/(25920*epsilon) - 11*f_3/(4860*epsilon) + 2419*f_5/(311040*epsilon) - 6421/(1866240*epsilon) - pi**4/(48600*epsilon) - pi**6/(1399680*epsilon) + 233*f_3/(77760*epsilon**2) - 19*f_5/(3240*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 787/(233280*epsilon**2) + 13*f_3/(6480*epsilon**3) - 17/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16608":"641*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) + 13*pi**4/(74649600*epsilon) + 1504303/(4837294080*epsilon) + 11*f_3/(311040*epsilon**2) - pi**4/(3110400*epsilon**2) + 203/(4976640*epsilon**2) - f_3/(25920*epsilon**3) - 55873/(67184640*epsilon**3) + 583/(466560*epsilon**4) - 49/(51840*epsilon**5) + 1/(3240*epsilon**6)","16609":"-f_3**2/(6480*epsilon) + 407*f_3/(414720*epsilon) - 157*f_5/(62208*epsilon) - 23*pi**4/(4147200*epsilon) + pi**6/(1959552*epsilon) + 239459/(134369280*epsilon) - 19*f_3/(10368*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(259200*epsilon**2) + 2743/(1990656*epsilon**2) + 19*f_3/(8640*epsilon**3) - 40067/(14929920*epsilon**3) + 11/(82944*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16610":"871*f_3/(622080*epsilon) - 17*f_5/(12960*epsilon) - 37*pi**4/(12441600*epsilon) + 12971/(44789760*epsilon) + f_3/(6480*epsilon**2) - pi**4/(345600*epsilon**2) + 2747/(5971968*epsilon**2) - f_3/(2880*epsilon**3) - 2077/(4976640*epsilon**3) - 23/(82944*epsilon**4) + 53/(34560*epsilon**5) - 1/(960*epsilon**6)","16611":"-31*f_3**2/(25920*epsilon) + 925*f_3/(373248*epsilon) - 83*f_5/(38880*epsilon) - 110363/(67184640*epsilon) + 619*pi**4/(55987200*epsilon) + pi**6/(699840*epsilon) + 329*f_3/(233280*epsilon**2) + f_5/(3240*epsilon**2) - 11*pi**4/(583200*epsilon**2) + 41/(186624*epsilon**2) - 11*f_3/(4860*epsilon**3) + pi**4/(194400*epsilon**3) + 95/(46656*epsilon**3) + f_3/(1620*epsilon**4) - 5/(3888*epsilon**4) + 1/(3240*epsilon**5)","16612":"3049*f_3/(2239488*epsilon) + 19*f_5/(77760*epsilon) - 23681939/(14511882240*epsilon) - 31*pi**4/(55987200*epsilon) - 923*f_3/(933120*epsilon**2) + pi**4/(2332800*epsilon**2) + 1147379/(1209323520*epsilon**2) + 19*f_3/(77760*epsilon**3) - 521/(6718464*epsilon**3) - 1427/(8398080*epsilon**4) + 13/(139968*epsilon**5) - 1/(58320*epsilon**6)","16613":"-6839*f_3/(3732480*epsilon) + 143*f_5/(622080*epsilon) - pi**4/(9331200*epsilon) + 2534731/(1209323520*epsilon) + 271*f_3/(207360*epsilon**2) - 173921/(100776960*epsilon**2) + pi**4/(691200*epsilon**2) - 13*f_3/(25920*epsilon**3) + 7853/(16796160*epsilon**3) + 631/(2799360*epsilon**4) - 1/(4860*epsilon**5) + 1/(19440*epsilon**6)","16614":"13*f_3**2/(17280*epsilon) - 6599*f_3/(3732480*epsilon) + f_5/(2304*epsilon) - pi**6/(1632960*epsilon) - 101*pi**4/(37324800*epsilon) + 13769/(11197440*epsilon) + 23*f_3/(25920*epsilon**2) + f_5/(864*epsilon**2) - 7/(12960*epsilon**2) - pi**4/(1555200*epsilon**2) + f_3/(240*epsilon**3) - 1/(480*epsilon**3) - f_3/(216*epsilon**4) + 1/(648*epsilon**4)","16615":"149*f_3/(2239488*epsilon) - 571*f_5/(622080*epsilon) - 467*pi**4/(223948800*epsilon) + 216731/(268738560*epsilon) - 137*f_3/(1866240*epsilon**2) - 58549/(268738560*epsilon**2) + 17*pi**4/(18662400*epsilon**2) - 13*f_3/(155520*epsilon**3) + 1097/(3732480*epsilon**3) + 221/(466560*epsilon**4) - 23/(25920*epsilon**5) + 1/(2592*epsilon**6)","16616":"5917*f_3/(11197440*epsilon) + 11*f_5/(207360*epsilon) - 1071659/(2418647040*epsilon) - 17*pi**4/(7464960*epsilon) - 41*f_3/(124416*epsilon**2) + 23*pi**4/(18662400*epsilon**2) + 87229/(403107840*epsilon**2) + f_3/(19440*epsilon**3) + 2699/(33592320*epsilon**3) - 23/(124416*epsilon**4) + 13/(116640*epsilon**5) - 1/(38880*epsilon**6)","16617":"347*f_3/(2239488*epsilon) - 11*f_5/(138240*epsilon) - 283*pi**4/(223948800*epsilon) + 6871/(60466176*epsilon) - 359*f_3/(3732480*epsilon**2) - 290141/(2418647040*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + f_3/(51840*epsilon**3) + 7703/(33592320*epsilon**3) - 8311/(33592320*epsilon**4) + 31/(233280*epsilon**5) - 7/(233280*epsilon**6)","16618":"f_3**2/(25920*epsilon) + 1399*f_3/(311040*epsilon) - 1099*f_5/(311040*epsilon) - 899629/(806215680*epsilon) - pi**6/(1959552*epsilon) + pi**4/(388800*epsilon) - 37*f_3/(8640*epsilon**2) + f_5/(324*epsilon**2) + pi**4/(345600*epsilon**2) + 157733/(67184640*epsilon**2) + f_3/(1080*epsilon**3) - 30269/(11197440*epsilon**3) - 77/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16619":"7*f_3**2/(25920*epsilon) + 5917*f_3/(1244160*epsilon) - 23*f_5/(9720*epsilon) - 2590931/(806215680*epsilon) - pi**6/(1959552*epsilon) + 133*pi**4/(24883200*epsilon) - 1327*f_3/(207360*epsilon**2) + f_5/(324*epsilon**2) + 1309459/(268738560*epsilon**2) + f_3/(432*epsilon**3) - 3797/(5598720*epsilon**3) - 1951/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","16620":"f_3**2/(5184*epsilon) + 941*f_3/(1244160*epsilon) + 299*f_5/(155520*epsilon) - 2326363/(806215680*epsilon) - 41*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) - 173*f_3/(51840*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(207360*epsilon**2) + 71269/(13436928*epsilon**2) + 5*f_3/(1728*epsilon**3) - 47873/(11197440*epsilon**3) + 247/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16621":"-809*f_3/(1244160*epsilon) + 131*f_5/(69120*epsilon) - 811279/(537477120*epsilon) + pi**4/(1244160*epsilon) + 197*f_3/(103680*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 23897/(29859840*epsilon**2) - 7*f_3/(5760*epsilon**3) + 5953/(3732480*epsilon**3) - 85/(41472*epsilon**4) + 29/(12960*epsilon**5) - 1/(720*epsilon**6)","16622":"-37*f_3/(414720*epsilon) - 17*f_5/(69120*epsilon) - 11*pi**4/(3110400*epsilon) + 83941/(107495424*epsilon) + 17*f_3/(103680*epsilon**2) - 27079/(29859840*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 4127/(3732480*epsilon**3) + 7/(207360*epsilon**4) + 29/(12960*epsilon**5) - 1/(720*epsilon**6)","16623":"19*f_3/(311040*epsilon) - 10357/(80621568*epsilon) + pi**4/(3110400*epsilon) - 5*f_3/(20736*epsilon**2) - pi**4/(1036800*epsilon**2) + 1507/(4199040*epsilon**2) - f_3/(8640*epsilon**3) + 97/(3732480*epsilon**3) + 133/(155520*epsilon**4) - 7/(5184*epsilon**5) + 1/(1620*epsilon**6)","16624":"-739*f_3/(3732480*epsilon) + pi**4/(1166400*epsilon) + 73345/(241864704*epsilon) + 73*f_3/(622080*epsilon**2) - 84721/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 17297/(67184640*epsilon**3) + 2609/(2799360*epsilon**4) - 187/(155520*epsilon**5) + 11/(19440*epsilon**6)","16625":"5983*f_3/(11197440*epsilon) - 59*f_5/(311040*epsilon) - 718591/(806215680*epsilon) + 287*pi**4/(111974400*epsilon) + 11*f_3/(58320*epsilon**2) - pi**4/(2332800*epsilon**2) + 89641/(403107840*epsilon**2) - f_3/(19440*epsilon**3) - 199/(2985984*epsilon**3) + 3877/(11197440*epsilon**4) - 19/(62208*epsilon**5) + 7/(77760*epsilon**6)","16626":"-2711*f_3/(11197440*epsilon) + 19*f_5/(34560*epsilon) - 521923/(806215680*epsilon) + 197*pi**4/(111974400*epsilon) + 7*f_3/(46656*epsilon**2) - pi**4/(2332800*epsilon**2) + 87049/(403107840*epsilon**2) - f_3/(19440*epsilon**3) - 1571/(14929920*epsilon**3) + 3877/(11197440*epsilon**4) - 19/(62208*epsilon**5) + 7/(77760*epsilon**6)","16627":"-301*f_3/(233280*epsilon) + 89*f_5/(311040*epsilon) + 11*pi**4/(2332800*epsilon) + 80407/(100776960*epsilon) + f_3/(1728*epsilon**2) - 17713/(44789760*epsilon**2) - pi**4/(388800*epsilon**2) - f_3/(8640*epsilon**3) + 29/(4478976*epsilon**3) + 541/(1866240*epsilon**4) - 41/(155520*epsilon**5) + 1/(12960*epsilon**6)","16628":"469*f_3/(1244160*epsilon) - 23*f_5/(69120*epsilon) - 127*pi**4/(18662400*epsilon) + 874031/(2418647040*epsilon) - 23*f_3/(124416*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 67433/(201553920*epsilon**2) - f_3/(25920*epsilon**3) - 89411/(134369280*epsilon**3) + 10951/(11197440*epsilon**4) - 271/(311040*epsilon**5) + 5/(15552*epsilon**6)","16629":"1049*f_3/(3732480*epsilon) - 181*f_5/(414720*epsilon) - 23*pi**4/(9331200*epsilon) - 7907/(483729408*epsilon) - 23*f_3/(77760*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 1296271/(1612431360*epsilon**2) + 7*f_3/(103680*epsilon**3) - 56911/(67184640*epsilon**3) + 3533/(5598720*epsilon**4) - 53/(155520*epsilon**5) + 7/(77760*epsilon**6)","16630":"-83*f_3/(2799360*epsilon) + f_5/(138240*epsilon) - pi**4/(2764800*epsilon) + 111799/(2418647040*epsilon) + 41*f_3/(1244160*epsilon**2) - 11401/(161243136*epsilon**2) + 7*pi**4/(37324800*epsilon**2) - f_3/(38880*epsilon**3) + 2599/(13436928*epsilon**3) - 1091/(3732480*epsilon**4) + 101/(466560*epsilon**5) - 1/(15552*epsilon**6)","16631":"2093*f_3/(22394880*epsilon) + 17*f_5/(311040*epsilon) - 31*pi**4/(37324800*epsilon) - 273871/(9674588160*epsilon) + f_3/(138240*epsilon**2) - 169061/(1612431360*epsilon**2) + pi**4/(3732480*epsilon**2) - f_3/(62208*epsilon**3) + 17183/(67184640*epsilon**3) - 155/(559872*epsilon**4) + 37/(233280*epsilon**5) - 1/(25920*epsilon**6)","16632":"-97*f_3/(1244160*epsilon) + 7*f_5/(414720*epsilon) - 9899/(2418647040*epsilon) - pi**4/(74649600*epsilon) + 31*f_3/(414720*epsilon**2) - 66581/(806215680*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(25920*epsilon**3) + 15371/(67184640*epsilon**3) - 1139/(3732480*epsilon**4) + 101/(466560*epsilon**5) - 1/(15552*epsilon**6)","16633":"-337*f_3/(414720*epsilon) + 19*f_5/(10368*epsilon) - 23*pi**4/(3110400*epsilon) - 707117/(1612431360*epsilon) + f_3/(3456*epsilon**2) + pi**4/(518400*epsilon**2) + 13841/(26873856*epsilon**2) + f_3/(4320*epsilon**3) + 1549/(11197440*epsilon**3) - 1277/(933120*epsilon**4) + 7/(6480*epsilon**5) - 1/(3240*epsilon**6)","16634":"43*f_3**2/(38880*epsilon) + pi**4*f_3/(77760*epsilon) + 55*f_3/(5832*epsilon) - 1027*f_5/(93312*epsilon) - 107*f_7/(69120*epsilon) - 7*pi**4/(583200*epsilon) + pi**6/(5878656*epsilon) - 19*f_3**2/(6480*epsilon**2) - 113*f_3/(9720*epsilon**2) + 17*f_5/(972*epsilon**2) - pi**6/(244944*epsilon**2) + pi**4/(38880*epsilon**2) + f_3/(324*epsilon**3) - f_5/(324*epsilon**3)","16635":"f_3**2/(51840*epsilon) - 15829*f_3/(3732480*epsilon) + 23*f_5/(62208*epsilon) - 331*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) + 24869/(4199040*epsilon) + 2297*f_3/(311040*epsilon**2) - f_5/(3240*epsilon**2) - 40127/(3732480*epsilon**2) + pi**4/(207360*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 197/(29160*epsilon**3) + f_3/(1080*epsilon**4) - 1/(480*epsilon**4) + 1/(3240*epsilon**5)","16636":"11*f_3**2/(103680*epsilon) + 449*f_3/(233280*epsilon) + 451*f_5/(311040*epsilon) - 756521/(134369280*epsilon) + pi**6/(19595520*epsilon) + 31*pi**4/(6220800*epsilon) - 41*f_3/(155520*epsilon**2) - 37*f_5/(51840*epsilon**2) - 37*pi**4/(3110400*epsilon**2) + 2261/(746496*epsilon**2) - 37*f_3/(25920*epsilon**3) + pi**4/(172800*epsilon**3) + 457/(233280*epsilon**3) + f_3/(1440*epsilon**4) - 1/(320*epsilon**4) + 1/(810*epsilon**5)","16637":"f_3**2/(3240*epsilon) + 173*f_3/(103680*epsilon) - 223*f_5/(155520*epsilon) - 23*pi**4/(3110400*epsilon) - pi**6/(1399680*epsilon) + 59/(155520*epsilon) + 31*f_3/(9720*epsilon**2) - 23*f_5/(6480*epsilon**2) + 53/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 7/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16638":"-5*f_3**2/(62208*epsilon) + 7933*f_3/(22394880*epsilon) - 121*f_5/(1866240*epsilon) - 187*pi**4/(74649600*epsilon) + pi**6/(58786560*epsilon) + 92707/(403107840*epsilon) - 59*f_3/(124416*epsilon**2) - f_5/(155520*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 2581/(11197440*epsilon**2) + 13*f_3/(51840*epsilon**3) - 863/(1119744*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 1/(1296*epsilon**4) - 11/(38880*epsilon**5)","16639":"11*f_3**2/(3888*epsilon) + pi**4*f_3/(388800*epsilon) + 1621*f_3/(186624*epsilon) - 2453*f_5/(93312*epsilon) + 109*f_7/(51840*epsilon) - 5*pi**6/(2939328*epsilon) + 91*pi**4/(9331200*epsilon) + 14059/(1244160*epsilon) - 11*f_3**2/(6480*epsilon**2) - 953*f_3/(77760*epsilon**2) + 65*f_5/(1944*epsilon**2) - 689/(62208*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 11*f_3/(3240*epsilon**3) - f_5/(162*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","16640":"-f_3**2/(5184*epsilon) + 47*f_3/(62208*epsilon) + 319*f_5/(622080*epsilon) - 19*pi**4/(3110400*epsilon) - 21823/(67184640*epsilon) + pi**6/(979776*epsilon) + 11*f_3/(207360*epsilon**2) - f_5/(648*epsilon**2) + pi**4/(414720*epsilon**2) + 5537/(14929920*epsilon**2) + f_3/(1728*epsilon**3) - 1409/(746496*epsilon**3) + 131/(207360*epsilon**4) + 29/(25920*epsilon**5) - 1/(1440*epsilon**6)","16641":"-95*f_3/(373248*epsilon) - 211*f_5/(207360*epsilon) - 61*pi**4/(9331200*epsilon) + 17531/(8957952*epsilon) - 29*f_3/(155520*epsilon**2) - 18787/(67184640*epsilon**2) + 19*pi**4/(6220800*epsilon**2) + 19*f_3/(51840*epsilon**3) - 3491/(3732480*epsilon**3) - 791/(933120*epsilon**4) + 47/(25920*epsilon**5) - 1/(1296*epsilon**6)","16642":"223*f_3/(3732480*epsilon) - f_5/(20736*epsilon) - 13*pi**4/(55987200*epsilon) + 1399477/(7255941120*epsilon) - 337*f_3/(1866240*epsilon**2) - 398243/(1209323520*epsilon**2) + f_3/(10368*epsilon**3) + 176197/(403107840*epsilon**3) - 10831/(33592320*epsilon**4) + 347/(2799360*epsilon**5) - 1/(46656*epsilon**6)","16643":"f_3**2/(51840*epsilon) + 2021*f_3/(829440*epsilon) + 1219*f_5/(1866240*epsilon) - 3070417/(806215680*epsilon) - 2251*pi**4/(671846400*epsilon) - pi**6/(13063680*epsilon) - 5687*f_3/(2799360*epsilon**2) - 29*f_5/(155520*epsilon**2) + 107*pi**4/(27993600*epsilon**2) + 2579/(746496*epsilon**2) + 107*f_3/(233280*epsilon**3) - 3271/(2799360*epsilon**3) - pi**4/(2332800*epsilon**3) - f_3/(19440*epsilon**4) + 113/(466560*epsilon**4) - 1/(38880*epsilon**5)","16644":"-f_3**2/(405*epsilon) + 2773*f_3/(3732480*epsilon) + 109*f_5/(103680*epsilon) - 16151/(134369280*epsilon) + 1039*pi**4/(111974400*epsilon) + 19*pi**6/(19595520*epsilon) + 355*f_3/(93312*epsilon**2) - 17*f_5/(8640*epsilon**2) - 6037/(1866240*epsilon**2) - 71*pi**4/(4665600*epsilon**2) - 71*f_3/(38880*epsilon**3) + pi**4/(388800*epsilon**3) + 1351/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 77/(77760*epsilon**4) + 1/(6480*epsilon**5)","16645":"91*f_3/(248832*epsilon) - 31*f_5/(51840*epsilon) - 13*pi**4/(12441600*epsilon) + 91283/(134369280*epsilon) - f_3/(1728*epsilon**2) - 37/(122880*epsilon**2) + pi**4/(518400*epsilon**2) + 7*f_3/(8640*epsilon**3) - 13571/(14929920*epsilon**3) - 137/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","16646":"-29*f_3**2/(51840*epsilon) + 29*f_3/(11664*epsilon) + 41*f_5/(15552*epsilon) - 6173/(1399680*epsilon) - pi**6/(612360*epsilon) + 269*pi**4/(18662400*epsilon) - 331*f_3/(38880*epsilon**2) + 49*f_5/(25920*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 2891/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 31/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16647":"-7*f_3**2/(5760*epsilon) - 17*f_3/(20736*epsilon) + 71*f_5/(12960*epsilon) - 5021/(1866240*epsilon) - 13*pi**6/(6531840*epsilon) + pi**4/(124416*epsilon) - 191*f_3/(38880*epsilon**2) + 7*f_5/(2880*epsilon**2) + 37/(23328*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - pi**4/(129600*epsilon**3) - 29/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16648":"23*f_3**2/(25920*epsilon) - 3683*f_3/(3732480*epsilon) + 679*f_5/(311040*epsilon) - 53*pi**6/(19595520*epsilon) + 4561/(22394880*epsilon) + 77*pi**4/(12441600*epsilon) + 427*f_3/(311040*epsilon**2) + 7*f_5/(6480*epsilon**2) - 13*pi**4/(622080*epsilon**2) + 733/(933120*epsilon**2) - 13*f_3/(5184*epsilon**3) + 13/(19440*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 29/(12960*epsilon**4) + 1/(1080*epsilon**5)","16649":"-7*f_3**2/(5760*epsilon) + 3863*f_3/(3732480*epsilon) + 65*f_5/(10368*epsilon) - 326867/(44789760*epsilon) - pi**6/(1088640*epsilon) + 667*pi**4/(37324800*epsilon) + 43*f_3/(17280*epsilon**2) - f_5/(1440*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 2533/(1866240*epsilon**2) - 13*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 157/(51840*epsilon**3) + f_3/(1080*epsilon**4) - 17/(8640*epsilon**4) + 1/(2160*epsilon**5)","16650":"-11*f_3**2/(34560*epsilon) + 7051*f_3/(933120*epsilon) - 23*f_5/(3840*epsilon) - pi**6/(311040*epsilon) + 47*pi**4/(7464960*epsilon) + 7723/(5598720*epsilon) - 1963*f_3/(622080*epsilon**2) + 53*f_5/(17280*epsilon**2) + 77*pi**4/(6220800*epsilon**2) + 4333/(1866240*epsilon**2) + 11*f_3/(4320*epsilon**3) - 11/(4320*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","16651":"13*f_3/(43740*epsilon) + 25*f_5/(62208*epsilon) - 80501/(134369280*epsilon) + 77*pi**4/(111974400*epsilon) - 11*f_3/(1866240*epsilon**2) - pi**4/(1866240*epsilon**2) + 7019/(268738560*epsilon**2) + f_3/(31104*epsilon**3) - 1913/(6718464*epsilon**3) + 1487/(2799360*epsilon**4) - 19/(46656*epsilon**5) + 1/(7776*epsilon**6)","16652":"-17*f_3**2/(62208*epsilon) + 27767*f_3/(67184640*epsilon) + f_5/(20736*epsilon) - 189131/(806215680*epsilon) - pi**6/(29393280*epsilon) - 101*pi**4/(671846400*epsilon) - 349*f_3/(622080*epsilon**2) - f_5/(51840*epsilon**2) - pi**4/(2239488*epsilon**2) + 23717/(33592320*epsilon**2) + 11*f_3/(10368*epsilon**3) - 7469/(5598720*epsilon**3) + pi**4/(4665600*epsilon**3) - 19*f_3/(38880*epsilon**4) + 31/(38880*epsilon**4) - 7/(38880*epsilon**5)","16653":"5*f_3**2/(7776*epsilon) - 17437*f_3/(466560*epsilon) - pi**4*f_3/(97200*epsilon) + 4741*f_5/(116640*epsilon) + 83*f_7/(103680*epsilon) + 37*pi**4/(4665600*epsilon) + pi**6/(367416*epsilon) + f_3**2/(810*epsilon**2) + 277*f_3/(9720*epsilon**2) - 77*f_5/(1944*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16654":"25*f_3/(248832*epsilon) + 7*f_5/(138240*epsilon) - 412889/(3224862720*epsilon) + 61*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 24101/(134369280*epsilon**2) - f_3/(5760*epsilon**3) - 2819/(4478976*epsilon**3) + 2707/(3732480*epsilon**4) - 67/(155520*epsilon**5) + 1/(8640*epsilon**6)","16655":"-f_3/(46656*epsilon) + f_5/(46080*epsilon) - pi**4/(1382400*epsilon) + 373639/(3224862720*epsilon) + 5*f_3/(82944*epsilon**2) + pi**4/(12441600*epsilon**2) + 4309/(26873856*epsilon**2) - 7*f_3/(51840*epsilon**3) - 16471/(22394880*epsilon**3) + 2851/(3732480*epsilon**4) - 67/(155520*epsilon**5) + 1/(8640*epsilon**6)","16656":"11*f_3**2/(77760*epsilon) + 10813*f_3/(5598720*epsilon) + 461*f_5/(466560*epsilon) - 1915111/(403107840*epsilon) + pi**6/(8398080*epsilon) + 161*pi**4/(27993600*epsilon) - 3473*f_3/(933120*epsilon**2) - f_5/(2430*epsilon**2) + pi**4/(3110400*epsilon**2) + 12913/(2239488*epsilon**2) + 37*f_3/(19440*epsilon**3) - 407/(139968*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(1296*epsilon**4) - 1/(9720*epsilon**5)","16657":"5293*f_3/(11197440*epsilon) + 37*f_5/(622080*epsilon) - 58955/(362797056*epsilon) + pi**4/(37324800*epsilon) - 67*f_3/(207360*epsilon**2) - 244109/(2418647040*epsilon**2) - pi**4/(9331200*epsilon**2) + 13*f_3/(155520*epsilon**3) + 80057/(403107840*epsilon**3) - 3809/(33592320*epsilon**4) + 91/(2799360*epsilon**5) - 1/(233280*epsilon**6)","16658":"f_3**2/(207360*epsilon) + 29411*f_3/(22394880*epsilon) + 7*f_5/(77760*epsilon) - 2431471/(1612431360*epsilon) - 217*pi**4/(111974400*epsilon) - pi**6/(19595520*epsilon) - 301*f_3/(248832*epsilon**2) - f_5/(34560*epsilon**2) + 73*pi**4/(37324800*epsilon**2) + 86359/(44789760*epsilon**2) + 109*f_3/(155520*epsilon**3) - 1555/(1119744*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 49/(77760*epsilon**4) - 1/(6480*epsilon**5)","16659":"-377*f_3/(2488320*epsilon) + 23*f_5/(77760*epsilon) - 684761/(3224862720*epsilon) + 7*pi**4/(4147200*epsilon) - f_3/(17280*epsilon**2) - 407/(53747712*epsilon**2) + 1063/(7464960*epsilon**3) + 313/(1866240*epsilon**4) - 13/(38880*epsilon**5) + 1/(6480*epsilon**6)","16660":"19*f_3/(165888*epsilon) - 11*f_5/(414720*epsilon) - 60671/(403107840*epsilon) + pi**4/(1382400*epsilon) + f_3/(11520*epsilon**2) - pi**4/(4147200*epsilon**2) + 53947/(268738560*epsilon**2) - f_3/(34560*epsilon**3) - 169/(1244160*epsilon**3) + 271/(933120*epsilon**4) - 19/(77760*epsilon**5) + 1/(12960*epsilon**6)","16661":"61*f_3/(11197440*epsilon) + 7*f_5/(207360*epsilon) - 7*pi**4/(111974400*epsilon) - 13817/(3627970560*epsilon) + 7*f_3/(186624*epsilon**2) - pi**4/(6220800*epsilon**2) + 34543/(2418647040*epsilon**2) - f_3/(51840*epsilon**3) - 1/(82944*epsilon**3) - 1249/(16796160*epsilon**4) + 49/(349920*epsilon**5) - 1/(14580*epsilon**6)","16662":"f_3**2/(5184*epsilon) + 353*f_3/(1399680*epsilon) - 667*f_5/(622080*epsilon) + 53/(839808*epsilon) + pi**6/(4898880*epsilon) + 31*pi**4/(13996800*epsilon) + 43*f_3/(93312*epsilon**2) - f_5/(8640*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 85/(279936*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 29/(116640*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16663":"-f_3**2/(12960*epsilon) - 331*f_3/(1399680*epsilon) + 41*f_5/(207360*epsilon) - 9103/(33592320*epsilon) + 7*pi**4/(5598720*epsilon) + pi**6/(4898880*epsilon) + 143*f_3/(466560*epsilon**2) - f_5/(3240*epsilon**2) - 17*pi**4/(4665600*epsilon**2) - 13/(279936*epsilon**2) - 17*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 1/(5832*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","16664":"589*f_3/(3732480*epsilon) - pi**4/(1382400*epsilon) + 491057/(7255941120*epsilon) - f_3/(8640*epsilon**2) - 137893/(1209323520*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 18577/(100776960*epsilon**3) - 1841/(8398080*epsilon**4) + 19/(139968*epsilon**5) - 1/(29160*epsilon**6)","16665":"f_3**2/(38880*epsilon) + 899*f_3/(5598720*epsilon) - 59*f_5/(186624*epsilon) - pi**4/(6220800*epsilon) + 1573/(26873856*epsilon) + pi**6/(5878656*epsilon) - 331*f_3/(933120*epsilon**2) - 11*f_5/(77760*epsilon**2) - 581/(5598720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - 7/(51840*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 7/(19440*epsilon**4) - 1/(6480*epsilon**5)","16666":"7*f_3**2/(25920*epsilon) - 559*f_3/(3732480*epsilon) + 311*f_5/(311040*epsilon) - 90181/(29859840*epsilon) - 43*pi**4/(37324800*epsilon) + 47*pi**6/(19595520*epsilon) + 241*f_3/(51840*epsilon**2) - 17*f_5/(5184*epsilon**2) - 8677/(2488320*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(108*epsilon**3) + 3359/(311040*epsilon**3) + f_3/(216*epsilon**4) - 139/(25920*epsilon**4) + 1/(1080*epsilon**5)","16667":"-79*f_3/(466560*epsilon) + 7*f_5/(155520*epsilon) + 39713/(537477120*epsilon) + 29*pi**4/(18662400*epsilon) + 29*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) - 1223/(7464960*epsilon**2) - f_3/(17280*epsilon**3) + 3749/(22394880*epsilon**3) + 7/(124416*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16668":"-1351*f_3/(3732480*epsilon) + 101*f_5/(311040*epsilon) - 31831/(537477120*epsilon) + 83*pi**4/(37324800*epsilon) + 23*f_3/(103680*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 823/(7464960*epsilon**2) + f_3/(51840*epsilon**3) + 4901/(22394880*epsilon**3) + 11/(622080*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16669":"-83*f_3/(3732480*epsilon) - 25889/(2418647040*epsilon) + pi**4/(18662400*epsilon) + 49*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 14989/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 6259/(67184640*epsilon**3) - 91/(279936*epsilon**4) + 19/(51840*epsilon**5) - 1/(6480*epsilon**6)","16670":"83*f_3/(622080*epsilon) + 43*f_5/(311040*epsilon) - 564239/(1209323520*epsilon) + pi**4/(583200*epsilon) + 79*f_3/(622080*epsilon**2) - pi**4/(1244160*epsilon**2) + 11831/(403107840*epsilon**2) - f_3/(10368*epsilon**3) + 413/(1244160*epsilon**3) - 83/(2799360*epsilon**4) - 49/(233280*epsilon**5) + 1/(9720*epsilon**6)","16671":"-917*f_3/(1866240*epsilon) - f_5/(34560*epsilon) - pi**4/(1244160*epsilon) + 594827/(967458816*epsilon) + 221*f_3/(311040*epsilon**2) - 56171/(80621568*epsilon**2) - f_3/(3456*epsilon**3) + 3967/(22394880*epsilon**3) + 629/(5598720*epsilon**4) - 47/(466560*epsilon**5) + 1/(38880*epsilon**6)","16672":"883*f_3/(7464960*epsilon) - 7*f_5/(69120*epsilon) + 4217/(9674588160*epsilon) + pi**4/(2488320*epsilon) - 17*f_3/(155520*epsilon**2) - 10349/(806215680*epsilon**2) + pi**4/(6220800*epsilon**2) + f_3/(51840*epsilon**3) + 991/(7464960*epsilon**3) + 133/(1119744*epsilon**4) - 53/(116640*epsilon**5) + 1/(3888*epsilon**6)","16673":"-19*f_3**2/(207360*epsilon) - 1133*f_3/(3732480*epsilon) + 197*f_5/(622080*epsilon) - 151*pi**4/(55987200*epsilon) - pi**6/(19595520*epsilon) + 127979/(268738560*epsilon) - 53*f_3/(155520*epsilon**2) + f_5/(11520*epsilon**2) + 37/(1244160*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 7*f_3/(17280*epsilon**3) - 977/(1866240*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 5/(15552*epsilon**4) - 1/(12960*epsilon**5)","16674":"-f_3**2/(19440*epsilon) - 169*f_3/(1399680*epsilon) - 5*f_5/(46656*epsilon) - pi**4/(3110400*epsilon) + pi**6/(5878656*epsilon) + 35423/(134369280*epsilon) - 331*f_3/(933120*epsilon**2) + 19*f_5/(77760*epsilon**2) - 1589/(5598720*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) - pi**4/(777600*epsilon**3) - 1/(10368*epsilon**3) - f_3/(6480*epsilon**4) + 7/(19440*epsilon**4) - 1/(6480*epsilon**5)","16675":"-61*f_3/(186624*epsilon) + 25*f_5/(124416*epsilon) + 41*pi**4/(37324800*epsilon) + 305561/(2418647040*epsilon) + 49*f_3/(622080*epsilon**2) - 89101/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 679/(3732480*epsilon**3) + 53/(559872*epsilon**4) - 11/(46656*epsilon**5) + 1/(9720*epsilon**6)","16676":"-5*f_3/(41472*epsilon) + f_5/(5760*epsilon) - 7099/(537477120*epsilon) + pi**4/(1866240*epsilon) - f_3/(38880*epsilon**2) - pi**4/(518400*epsilon**2) - 221/(7464960*epsilon**2) + f_3/(17280*epsilon**3) + 941/(22394880*epsilon**3) + 59/(622080*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16677":"41*f_3/(746496*epsilon) - 107*f_5/(1244160*epsilon) + 73951/(3224862720*epsilon) + 41*pi**4/(74649600*epsilon) - f_3/(4320*epsilon**2) + 7*pi**4/(12441600*epsilon**2) + 7109/(107495424*epsilon**2) + 7*f_3/(103680*epsilon**3) - 1235/(4478976*epsilon**3) + 475/(746496*epsilon**4) - 11/(19440*epsilon**5) + 1/(4320*epsilon**6)","16678":"499*f_3/(3732480*epsilon) - 23*f_5/(207360*epsilon) - pi**4/(7464960*epsilon) + 11113/(537477120*epsilon) - f_3/(4608*epsilon**2) - 299/(8957952*epsilon**2) + pi**4/(622080*epsilon**2) + f_3/(5184*epsilon**3) - 107/(22394880*epsilon**3) + 41/(933120*epsilon**4) - 103/(155520*epsilon**5) + 1/(1620*epsilon**6)","16679":"-7*f_3/(414720*epsilon) - 5447/(4837294080*epsilon) + pi**4/(9331200*epsilon) + f_3/(17280*epsilon**2) - pi**4/(3110400*epsilon**2) - 137/(80621568*epsilon**2) - f_3/(25920*epsilon**3) + 13/(2099520*epsilon**3) - 227/(2799360*epsilon**4) + 17/(77760*epsilon**5) - 1/(6480*epsilon**6)","16680":"-139*f_3/(414720*epsilon) + 37*f_5/(124416*epsilon) - 9007/(151165440*epsilon) + 19*pi**4/(18662400*epsilon) + 89*f_3/(622080*epsilon**2) - 40873/(403107840*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(10368*epsilon**3) + 65/(248832*epsilon**3) + 5/(559872*epsilon**4) - 49/(233280*epsilon**5) + 1/(9720*epsilon**6)","16681":"-751*f_3/(11197440*epsilon) - 7*f_5/(1244160*epsilon) - 138803/(725594112*epsilon) - 31*pi**4/(223948800*epsilon) + 31*f_3/(933120*epsilon**2) + pi**4/(7464960*epsilon**2) + 767821/(4837294080*epsilon**2) + f_3/(62208*epsilon**3) - 2327/(201553920*epsilon**3) - 5023/(33592320*epsilon**4) + 79/(466560*epsilon**5) - 7/(116640*epsilon**6)","16682":"131*f_3/(933120*epsilon) + f_5/(9720*epsilon) - 157831/(537477120*epsilon) + 7*pi**4/(6220800*epsilon) - 49*f_3/(311040*epsilon**2) - pi**4/(622080*epsilon**2) + 251/(2488320*epsilon**2) + f_3/(10368*epsilon**3) + 1733/(22394880*epsilon**3) + 7/(124416*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16683":"49*f_3/(3732480*epsilon) + f_5/(25920*epsilon) - 60283/(537477120*epsilon) + 31*pi**4/(37324800*epsilon) - f_3/(103680*epsilon**2) - pi**4/(622080*epsilon**2) + 149/(7464960*epsilon**2) + f_3/(10368*epsilon**3) + 1877/(22394880*epsilon**3) + 7/(124416*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16684":"-f_3/(69120*epsilon) + 3563/(2418647040*epsilon) + pi**4/(9331200*epsilon) + f_3/(17280*epsilon**2) - pi**4/(3110400*epsilon**2) - 1391/(201553920*epsilon**2) - f_3/(25920*epsilon**3) + 1/(33592320*epsilon**3) - 5/(69984*epsilon**4) + 17/(77760*epsilon**5) - 1/(6480*epsilon**6)","16685":"-217*f_3/(2488320*epsilon) + f_5/(124416*epsilon) + 26147/(537477120*epsilon) + 43*pi**4/(74649600*epsilon) - 79*f_3/(622080*epsilon**2) - pi**4/(691200*epsilon**2) - 89/(3732480*epsilon**2) + f_3/(8640*epsilon**3) + 181/(4478976*epsilon**3) + 47/(622080*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16686":"-367*f_3/(7464960*epsilon) + 127*f_5/(622080*epsilon) - 83593/(537477120*epsilon) + 59*pi**4/(74649600*epsilon) + 19*f_3/(207360*epsilon**2) - 13*pi**4/(6220800*epsilon**2) + 17/(3732480*epsilon**2) + f_3/(25920*epsilon**3) + 1913/(22394880*epsilon**3) + 47/(622080*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","16687":"-13*f_3/(3732480*epsilon) + 48131/(4837294080*epsilon) + f_3/(77760*epsilon**2) - 779/(40310784*epsilon**2) + 293/(4976640*epsilon**3) - 37/(279936*epsilon**4) + 25/(186624*epsilon**5) - 1/(19440*epsilon**6)","16688":"29*f_3**2/(17280*epsilon) - 24589*f_3/(3732480*epsilon) - 479*f_5/(103680*epsilon) + 73*pi**4/(7464960*epsilon) + pi**6/(466560*epsilon) + 167159/(22394880*epsilon) + 23*f_3/(2304*epsilon**2) + f_5/(2880*epsilon**2) - 3085/(373248*epsilon**2) - 97*pi**4/(3110400*epsilon**2) - 91*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 611/(103680*epsilon**3) + f_3/(540*epsilon**4) - 67/(25920*epsilon**4) + 1/(2160*epsilon**5)","16689":"-f_3**2/(8640*epsilon) + 5011*f_3/(622080*epsilon) - 731*f_5/(207360*epsilon) - 155093/(29859840*epsilon) - pi**4/(414720*epsilon) - 221*f_3/(51840*epsilon**2) + f_5/(432*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 88687/(17915904*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1937/(1866240*epsilon**3) - 89/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","16690":"-f_3**2/(25920*epsilon) - 10511*f_3/(3732480*epsilon) + 533*f_5/(155520*epsilon) - 119*pi**4/(18662400*epsilon) + 154169/(537477120*epsilon) + pi**6/(1959552*epsilon) - f_3/(1944*epsilon**2) - f_5/(1296*epsilon**2) + 673/(134369280*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - 3509/(3732480*epsilon**3) - 31/(186624*epsilon**4) + 1/(1296*epsilon**5) - 1/(3240*epsilon**6)","16691":"497*f_3/(138240*epsilon) + 107*f_5/(103680*epsilon) - 4877873/(806215680*epsilon) + 7*pi**4/(1382400*epsilon) - 601*f_3/(103680*epsilon**2) + pi**4/(1036800*epsilon**2) + 508987/(67184640*epsilon**2) + 7*f_3/(2880*epsilon**3) - 34021/(11197440*epsilon**3) - 37/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16692":"-161*f_3/(622080*epsilon) - 7*f_5/(69120*epsilon) - 795001/(1612431360*epsilon) - 17*pi**4/(4147200*epsilon) - f_3/(2160*epsilon**2) + pi**4/(230400*epsilon**2) + 261409/(268738560*epsilon**2) + f_3/(1920*epsilon**3) - 2657/(2239488*epsilon**3) - 1097/(1866240*epsilon**4) + 41/(12960*epsilon**5) - 13/(6480*epsilon**6)","16693":"f_3/(20736*epsilon) - 11*f_5/(25920*epsilon) - pi**4/(248832*epsilon) + 28699/(33592320*epsilon) - 19*f_3/(34560*epsilon**2) + 3053/(29859840*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(8640*epsilon**3) - 413/(933120*epsilon**3) - 19/(62208*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16694":"31*f_3/(38880*epsilon) + 29*f_5/(103680*epsilon) - 42889/(67184640*epsilon) - pi**4/(194400*epsilon) - 203*f_3/(103680*epsilon**2) + 6409/(5971968*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + f_3/(2880*epsilon**3) - 133/(186624*epsilon**3) - 19/(62208*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16695":"5*f_3/(9216*epsilon) - f_5/(622080*epsilon) - pi**4/(4147200*epsilon) + 212899/(1612431360*epsilon) - 119*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 102593/(806215680*epsilon**2) + f_3/(17280*epsilon**3) - 629/(1244160*epsilon**3) + 931/(1119744*epsilon**4) - 5/(7776*epsilon**5) + 1/(4860*epsilon**6)","16696":"19*f_3/(41472*epsilon) - 1160501/(1612431360*epsilon) - pi**4/(1036800*epsilon) - 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 322673/(134369280*epsilon**2) + f_3/(2880*epsilon**3) - 5347/(1866240*epsilon**3) + 527/(207360*epsilon**4) - 127/(77760*epsilon**5) + 7/(12960*epsilon**6)","16697":"-f_3**2/(25920*epsilon) + 961*f_3/(311040*epsilon) - 211*f_5/(155520*epsilon) - 31*pi**4/(2073600*epsilon) - 41897/(33592320*epsilon) + pi**6/(1959552*epsilon) - 49*f_3/(20736*epsilon**2) - f_5/(1296*epsilon**2) + 17*pi**4/(1036800*epsilon**2) + 56909/(29859840*epsilon**2) + 7*f_3/(8640*epsilon**3) - 1349/(933120*epsilon**3) - 23/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16698":"-f_3**2/(6480*epsilon) - 281*f_3/(3732480*epsilon) - 863*f_5/(311040*epsilon) - 23*pi**4/(1866240*epsilon) + pi**6/(1959552*epsilon) + 408805/(107495424*epsilon) - 19*f_3/(19440*epsilon**2) - f_5/(1296*epsilon**2) - 89183/(134369280*epsilon**2) + 13*pi**4/(1555200*epsilon**2) + 13*f_3/(12960*epsilon**3) - 6101/(3732480*epsilon**3) + 61/(933120*epsilon**4) + 1/(1296*epsilon**5) - 1/(3240*epsilon**6)","16699":"-919*f_3/(311040*epsilon) + 17*f_5/(17280*epsilon) + 7*pi**4/(1866240*epsilon) + 13679/(7464960*epsilon) + 149*f_3/(25920*epsilon**2) - f_5/(432*epsilon**2) - 37*pi**4/(1555200*epsilon**2) - 1451/(933120*epsilon**2) - 53*f_3/(8640*epsilon**3) + pi**4/(51840*epsilon**3) + 313/(103680*epsilon**3) + f_3/(432*epsilon**4) - 11/(2880*epsilon**4) + 1/(720*epsilon**5)","16700":"29*f_3/(41472*epsilon) - 77*f_5/(69120*epsilon) - 41*pi**4/(12441600*epsilon) + 10493/(16796160*epsilon) - 11*f_3/(11520*epsilon**2) + 6749/(29859840*epsilon**2) + 7*pi**4/(691200*epsilon**2) + f_3/(17280*epsilon**3) - 193/(466560*epsilon**3) - 113/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16701":"-79*f_3**2/(38880*epsilon) - pi**4*f_3/(194400*epsilon) + 11039*f_3/(233280*epsilon) - 2587*f_5/(46656*epsilon) + 13*f_7/(17280*epsilon) - pi**4/(466560*epsilon) + 155/(93312*epsilon) + pi**6/(419904*epsilon) + f_3**2/(1620*epsilon**2) - 349*f_3/(9720*epsilon**2) + 10*f_5/(243*epsilon**2) - pi**6/(122472*epsilon**2) - 2/(1215*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","16702":"-5143*f_3/(1244160*epsilon) - 17*f_5/(41472*epsilon) - pi**4/(4147200*epsilon) + 1065011/(201553920*epsilon) + 23*f_3/(6912*epsilon**2) - 342167/(53747712*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) + 35131/(11197440*epsilon**3) - 77/(58320*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16703":"41*f_3**2/(19440*epsilon) - 3017*f_3/(93312*epsilon) - pi**4*f_3/(97200*epsilon) + 3811*f_5/(116640*epsilon) + 59*f_7/(51840*epsilon) + 67*pi**4/(4665600*epsilon) + 5*pi**6/(2939328*epsilon) + f_3**2/(810*epsilon**2) + 479*f_3/(19440*epsilon**2) - 139*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16704":"f_3**2/(1440*epsilon) - 1357*f_3/(155520*epsilon) + 1213*f_5/(103680*epsilon) - pi**6/(816480*epsilon) - 7*pi**4/(777600*epsilon) - 5/(41472*epsilon) + 43*f_3/(15552*epsilon**2) - f_5/(360*epsilon**2) + 241/(233280*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 11/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16705":"-13*f_3**2/(3888*epsilon) + pi**4*f_3/(97200*epsilon) + 965*f_3/(23328*epsilon) - 1019*f_5/(23328*epsilon) + 17*f_7/(8640*epsilon) - 13*pi**4/(1166400*epsilon) - pi**6/(1469664*epsilon) + f_3**2/(648*epsilon**2) - 173*f_3/(4860*epsilon**2) + 10*f_5/(243*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16706":"673*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 724379/(4837294080*epsilon) - 19*pi**4/(74649600*epsilon) - 41*f_3/(311040*epsilon**2) + pi**4/(3110400*epsilon**2) + 111859/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 5669/(13436928*epsilon**3) + 101/(139968*epsilon**4) - 19/(31104*epsilon**5) + 1/(4860*epsilon**6)","16707":"-1241*f_3/(1244160*epsilon) - 11*f_5/(11520*epsilon) - 41*pi**4/(8294400*epsilon) + 45889/(25194240*epsilon) + 229*f_3/(207360*epsilon**2) - 67753/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4717/(11197440*epsilon**3) - 1949/(933120*epsilon**4) + 11/(5184*epsilon**5) - 1/(1296*epsilon**6)","16708":"19*f_3**2/(3240*epsilon) - 2761*f_3/(311040*epsilon) - pi**4*f_3/(64800*epsilon) - 383*f_5/(51840*epsilon) - 77*f_7/(103680*epsilon) + pi**4/(124416*epsilon) + 323/(69120*epsilon) + pi**6/(139968*epsilon) - 7*f_3**2/(2160*epsilon**2) + 7*f_3/(3240*epsilon**2) + 47*f_5/(2592*epsilon**2) - 553/(77760*epsilon**2) - pi**6/(163296*epsilon**2) - f_5/(216*epsilon**3) + 31/(6480*epsilon**3) - 1/(1080*epsilon**4)","16709":"251*f_3/(207360*epsilon) - 7*f_5/(8640*epsilon) - pi**4/(155520*epsilon) + 120107/(806215680*epsilon) - 239*f_3/(103680*epsilon**2) + pi**4/(172800*epsilon**2) + 28123/(13436928*epsilon**2) + 11*f_3/(8640*epsilon**3) - 37289/(11197440*epsilon**3) + 247/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16710":"-13*f_3**2/(11520*epsilon) + 34349*f_3/(11197440*epsilon) - 13*f_5/(622080*epsilon) - 149837/(89579520*epsilon) - 241*pi**4/(111974400*epsilon) - pi**6/(13063680*epsilon) - 107*f_3/(155520*epsilon**2) + f_5/(25920*epsilon**2) + 229/(622080*epsilon**2) + pi**4/(233280*epsilon**2) - 7*f_3/(3888*epsilon**3) - pi**4/(388800*epsilon**3) + 1061/(466560*epsilon**3) + f_3/(810*epsilon**4) - 161/(77760*epsilon**4) + 7/(12960*epsilon**5)","16711":"-7*f_3**2/(10368*epsilon) - 11417*f_3/(3732480*epsilon) + 3271*f_5/(311040*epsilon) - 72847/(11197440*epsilon) - pi**6/(2449440*epsilon) + 193*pi**4/(37324800*epsilon) - 91*f_3/(62208*epsilon**2) - 61*f_5/(12960*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1003/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 71/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16712":"55*f_3**2/(15552*epsilon) - 11113*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 1343*f_5/(58320*epsilon) - 13*f_7/(5184*epsilon) + 7*pi**4/(4665600*epsilon) + 19*pi**6/(5878656*epsilon) - 7*f_3**2/(6480*epsilon**2) + 449*f_3/(19440*epsilon**2) - 251*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16713":"-91*f_3**2/(77760*epsilon) - 1741*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1457*f_5/(233280*epsilon) - 11*f_7/(51840*epsilon) + pi**6/(5878656*epsilon) + 127*pi**4/(4665600*epsilon) + 23*f_3**2/(6480*epsilon**2) + 149*f_3/(19440*epsilon**2) - 161*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16714":"-139*f_3**2/(77760*epsilon) - 4637*f_3/(233280*epsilon) - pi**4*f_3/(97200*epsilon) + 12349*f_5/(466560*epsilon) - 197*f_7/(103680*epsilon) + pi**6/(839808*epsilon) + 41*pi**4/(2332800*epsilon) + f_3**2/(810*epsilon**2) + 187*f_3/(9720*epsilon**2) - 59*f_5/(1944*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16715":"143*f_3**2/(38880*epsilon) + pi**4*f_3/(388800*epsilon) + 6797*f_3/(233280*epsilon) - 965*f_5/(23328*epsilon) - 31*f_7/(51840*epsilon) - 11*pi**6/(2939328*epsilon) + 37*pi**4/(2332800*epsilon) + 575/(93312*epsilon) - 11*f_3**2/(6480*epsilon**2) - 41*f_3/(1215*epsilon**2) + 89*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) - 71/(19440*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3) + 1/(1620*epsilon**3)","16716":"2687*f_3/(3732480*epsilon) + 79*f_5/(622080*epsilon) - 2519383/(1209323520*epsilon) - 7*pi**4/(37324800*epsilon) - 17*f_3/(34560*epsilon**2) + pi**4/(2073600*epsilon**2) + 626603/(161243136*epsilon**2) + f_3/(17280*epsilon**3) - 88357/(33592320*epsilon**3) + 1369/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(38880*epsilon**6)","16717":"31*f_3**2/(15552*epsilon) - 9643*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 2521*f_5/(116640*epsilon) - 61*f_7/(34560*epsilon) - 5*pi**6/(5878656*epsilon) + 127*pi**4/(4665600*epsilon) - 7*f_3**2/(6480*epsilon**2) + 187*f_3/(9720*epsilon**2) - 221*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16718":"-13*f_3/(622080*epsilon) - pi**4/(9331200*epsilon) + 56609/(483729408*epsilon) + f_3/(12960*epsilon**2) - 7153/(20155392*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(17280*epsilon**3) + 29383/(67184640*epsilon**3) - 161/(373248*epsilon**4) + 127/(466560*epsilon**5) - 1/(12960*epsilon**6)","16719":"-11*f_3/(233280*epsilon) - f_5/(23040*epsilon) - 528389/(3224862720*epsilon) + 17*pi**4/(8294400*epsilon) + f_3/(23040*epsilon**2) - pi**4/(6220800*epsilon**2) + 19741/(268738560*epsilon**2) - f_3/(51840*epsilon**3) - 29/(165888*epsilon**3) + 937/(1866240*epsilon**4) - 1/(2160*epsilon**5) + 1/(6480*epsilon**6)","16720":"-337*f_3/(746496*epsilon) + 73*pi**4/(37324800*epsilon) + 182647/(403107840*epsilon) + 41*f_3/(155520*epsilon**2) - 140821/(403107840*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 3031/(11197440*epsilon**3) + 1541/(2799360*epsilon**4) - 29/(77760*epsilon**5) + 1/(9720*epsilon**6)","16721":"433*f_3/(5598720*epsilon) + f_5/(69120*epsilon) - 91*pi**4/(74649600*epsilon) + 156019/(3224862720*epsilon) + 7*f_3/(622080*epsilon**2) - 47009/(806215680*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 1447/(7464960*epsilon**3) - 1757/(5598720*epsilon**4) + 1/(4860*epsilon**5) - 1/(19440*epsilon**6)","16722":"f_3**2/(1215*epsilon) + pi**4*f_3/(97200*epsilon) + 74*f_3/(3645*epsilon) - 1183*f_5/(46656*epsilon) + f_7/(2880*epsilon) - 31*pi**4/(1166400*epsilon) + pi**6/(419904*epsilon) - f_3**2/(810*epsilon**2) - 211*f_3/(9720*epsilon**2) + 53*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16723":"-77*f_3**2/(51840*epsilon) - 3517*f_3/(746496*epsilon) + 5431*f_5/(311040*epsilon) - 127489/(11197440*epsilon) + 73*pi**4/(37324800*epsilon) + 11*pi**6/(9797760*epsilon) + 29*f_3/(62208*epsilon**2) - 17*f_5/(1620*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1729/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 101/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16724":"-19*f_3**2/(10368*epsilon) + 9587*f_3/(3732480*epsilon) + 179*f_5/(62208*epsilon) - 36847/(16796160*epsilon) - 19*pi**4/(1492992*epsilon) - pi**6/(9797760*epsilon) + 1829*f_3/(311040*epsilon**2) - 53*f_5/(25920*epsilon**2) - 5059/(746496*epsilon**2) + pi**4/(207360*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 367/(58320*epsilon**3) + f_3/(1080*epsilon**4) - 1/(480*epsilon**4) + 1/(3240*epsilon**5)","16725":"13*f_3**2/(25920*epsilon) + 3319*f_3/(414720*epsilon) - 1271*f_5/(622080*epsilon) - 68843/(10077696*epsilon) - pi**6/(1959552*epsilon) - 11*pi**4/(2488320*epsilon) - 703*f_3/(103680*epsilon**2) + f_5/(324*epsilon**2) + pi**4/(82944*epsilon**2) + 894917/(268738560*epsilon**2) + f_3/(3456*epsilon**3) + 10903/(11197440*epsilon**3) - 263/(233280*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16726":"7*f_3**2/(17280*epsilon) - 131*f_3/(62208*epsilon) - 13*f_5/(25920*epsilon) - 13*pi**6/(6531840*epsilon) - 7*pi**4/(1036800*epsilon) + 10391/(1866240*epsilon) + 7*f_3/(9720*epsilon**2) + 7*f_5/(2880*epsilon**2) - 133/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16727":"-13*f_3/(9720*epsilon) - 13*f_5/(11520*epsilon) - pi**4/(345600*epsilon) + 469651/(161243136*epsilon) + 163*f_3/(103680*epsilon**2) - 92017/(67184640*epsilon**2) - pi**4/(129600*epsilon**2) + 7*f_3/(8640*epsilon**3) - 14393/(11197440*epsilon**3) - 401/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16728":"-1909*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 13*pi**4/(24883200*epsilon) + 819527/(806215680*epsilon) + 173*f_3/(622080*epsilon**2) - 1751471/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 5051/(5598720*epsilon**3) + 791/(699840*epsilon**4) - 1/(720*epsilon**5) + 19/(38880*epsilon**6)","16729":"-2089*f_3/(1866240*epsilon) - f_5/(17280*epsilon) - 310343/(403107840*epsilon) - pi**4/(4665600*epsilon) + 161*f_3/(155520*epsilon**2) - pi**4/(777600*epsilon**2) + 121009/(53747712*epsilon**2) - f_3/(6480*epsilon**3) - 11849/(5598720*epsilon**3) + 1141/(933120*epsilon**4) - 17/(38880*epsilon**5) + 1/(12960*epsilon**6)","16730":"-2083*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + 17*pi**4/(24883200*epsilon) + 977099/(806215680*epsilon) + 37*f_3/(124416*epsilon**2) - 1729439/(806215680*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) + 4943/(5598720*epsilon**3) + 791/(699840*epsilon**4) - 1/(720*epsilon**5) + 19/(38880*epsilon**6)","16731":"-13*f_3/(138240*epsilon) + f_5/(103680*epsilon) - 71*pi**4/(12441600*epsilon) + 3929/(17915904*epsilon) + 7*f_3/(51840*epsilon**2) - 3701/(7464960*epsilon**2) + pi**4/(129600*epsilon**2) - 7*f_3/(8640*epsilon**3) - 983/(933120*epsilon**3) + 329/(311040*epsilon**4) + 11/(3240*epsilon**5) - 7/(2160*epsilon**6)","16732":"-773*f_3/(1866240*epsilon) - 23*f_5/(103680*epsilon) + 23*pi**4/(18662400*epsilon) + 301051/(403107840*epsilon) + 11*f_3/(62208*epsilon**2) - 158209/(403107840*epsilon**2) - pi**4/(1555200*epsilon**2) - f_3/(12960*epsilon**3) - 4219/(11197440*epsilon**3) + 1649/(2799360*epsilon**4) - 29/(77760*epsilon**5) + 1/(9720*epsilon**6)","16733":"-773*f_3/(7464960*epsilon) + f_5/(23040*epsilon) + pi**4/(8294400*epsilon) + 89267/(537477120*epsilon) + f_3/(23040*epsilon**2) - 11*pi**4/(6220800*epsilon**2) - 389/(26873856*epsilon**2) + f_3/(12960*epsilon**3) - 7207/(22394880*epsilon**3) + 89/(207360*epsilon**4) - 43/(155520*epsilon**5) + 1/(12960*epsilon**6)","16734":"943*f_3/(22394880*epsilon) + 7*f_5/(311040*epsilon) - 19*pi**4/(55987200*epsilon) + 395447/(9674588160*epsilon) + 71*f_3/(1866240*epsilon**2) - 287447/(2418647040*epsilon**2) - pi**4/(18662400*epsilon**2) - f_3/(155520*epsilon**3) + 3179/(11197440*epsilon**3) - 1315/(3359232*epsilon**4) + 121/(466560*epsilon**5) - 1/(14580*epsilon**6)","16735":"2713*f_3/(11197440*epsilon) - 13*f_5/(622080*epsilon) - 1863989/(1612431360*epsilon) - 49*pi**4/(111974400*epsilon) - 49*f_3/(933120*epsilon**2) + pi**4/(18662400*epsilon**2) + 322049/(806215680*epsilon**2) + f_3/(155520*epsilon**3) - 287/(3732480*epsilon**3) + 3503/(5598720*epsilon**4) - 5/(7776*epsilon**5) + 1/(4860*epsilon**6)","16736":"-109*f_3/(311040*epsilon) + pi**4/(1555200*epsilon) + 443743/(1612431360*epsilon) + 53*f_3/(51840*epsilon**2) - 133381/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 281/(746496*epsilon**3) + 1517/(1866240*epsilon**4) - 1/(972*epsilon**5) + 1/(2592*epsilon**6)","16737":"-f_3**2/(6480*epsilon) + 19*f_3/(7776*epsilon) - 17*f_5/(311040*epsilon) - 60797/(33592320*epsilon) - 29*pi**4/(2073600*epsilon) + pi**6/(1959552*epsilon) - 61*f_3/(20736*epsilon**2) - f_5/(1296*epsilon**2) + 17*pi**4/(1036800*epsilon**2) + 62669/(29859840*epsilon**2) + 7*f_3/(8640*epsilon**3) - 1349/(933120*epsilon**3) - 23/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16738":"-187*f_3/(138240*epsilon) + 29*f_5/(5184*epsilon) - 2030983/(537477120*epsilon) - pi**4/(388800*epsilon) + 59*f_3/(25920*epsilon**2) - pi**4/(103680*epsilon**2) + 178657/(134369280*epsilon**2) - f_3/(864*epsilon**3) + 1103/(746496*epsilon**3) - 1091/(933120*epsilon**4) + 1/(1296*epsilon**5) - 1/(3240*epsilon**6)","16739":"-199*f_3/(311040*epsilon) + f_5/(13824*epsilon) - 7*pi**4/(3110400*epsilon) + 1696439/(806215680*epsilon) + 89*f_3/(155520*epsilon**2) - 606007/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 71/(933120*epsilon**3) + 673/(933120*epsilon**4) - 1/(2592*epsilon**5) + 1/(12960*epsilon**6)","16740":"181*f_3/(466560*epsilon) - f_5/(103680*epsilon) - 330089/(537477120*epsilon) + 7*pi**4/(2764800*epsilon) - 77*f_3/(124416*epsilon**2) + pi**4/(1555200*epsilon**2) + 38009/(268738560*epsilon**2) + f_3/(12960*epsilon**3) + 461/(1866240*epsilon**3) + 427/(373248*epsilon**4) - 41/(25920*epsilon**5) + 1/(1620*epsilon**6)","16741":"-1501*f_3/(3732480*epsilon) - f_5/(25920*epsilon) + 7*pi**4/(2985984*epsilon) + 68239/(134369280*epsilon) + 37*f_3/(69120*epsilon**2) - 105449/(53747712*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 1369/(1244160*epsilon**3) + 271/(233280*epsilon**4) - 11/(8640*epsilon**5) + 1/(2592*epsilon**6)","16742":"-1117*f_3/(3732480*epsilon) - f_5/(31104*epsilon) + pi**4/(4976640*epsilon) + 459797/(2418647040*epsilon) - 277*f_3/(622080*epsilon**2) + pi**4/(1555200*epsilon**2) + 1069937/(806215680*epsilon**2) + f_3/(12960*epsilon**3) - 13873/(4199040*epsilon**3) + 6289/(2799360*epsilon**4) - 1/(1296*epsilon**5) + 1/(7776*epsilon**6)","16743":"-2009*f_3/(1866240*epsilon) - 23*f_5/(103680*epsilon) + pi**4/(74649600*epsilon) + 3271307/(2418647040*epsilon) + 13*f_3/(13824*epsilon**2) - 62579/(161243136*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 21077/(8398080*epsilon**3) + 1193/(559872*epsilon**4) - 1/(1296*epsilon**5) + 1/(7776*epsilon**6)","16744":"-193*f_3/(622080*epsilon) - 11*f_5/(13824*epsilon) + pi**4/(6220800*epsilon) + 27583/(29859840*epsilon) - f_3/(1296*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 141251/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) - 1379/(1866240*epsilon**3) - 77/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","16745":"-37*f_3/(414720*epsilon) + f_5/(103680*epsilon) - 13*pi**4/(2488320*epsilon) + 30913/(89579520*epsilon) + f_3/(5184*epsilon**2) - 4169/(7464960*epsilon**2) + pi**4/(129600*epsilon**2) - 7*f_3/(8640*epsilon**3) - 1037/(933120*epsilon**3) + 329/(311040*epsilon**4) + 11/(3240*epsilon**5) - 7/(2160*epsilon**6)","16746":"-7*f_3/(38880*epsilon) + f_5/(240*epsilon) - 23107/(4478976*epsilon) + 19*pi**4/(4665600*epsilon) + 43*f_3/(20736*epsilon**2) - 43*f_5/(8640*epsilon**2) - 7*pi**4/(622080*epsilon**2) + 2867/(933120*epsilon**2) - 29*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 3059/(622080*epsilon**3) + 11*f_3/(2160*epsilon**4) - 7/(1080*epsilon**4) + 1/(480*epsilon**5)","16747":"-1391*f_3/(1244160*epsilon) + 473*f_5/(207360*epsilon) - 809767/(537477120*epsilon) + pi**4/(777600*epsilon) + 203*f_3/(103680*epsilon**2) - 7*pi**4/(691200*epsilon**2) + 24617/(29859840*epsilon**2) - 7*f_3/(5760*epsilon**3) + 5737/(3732480*epsilon**3) - 85/(41472*epsilon**4) + 29/(12960*epsilon**5) - 1/(720*epsilon**6)","16748":"-5*f_3**2/(10368*epsilon) + 205*f_3/(62208*epsilon) - 199*f_5/(77760*epsilon) - 7*pi**6/(2799360*epsilon) - pi**4/(207360*epsilon) + 31/(13824*epsilon) - 49*f_3/(19440*epsilon**2) + 83*f_5/(25920*epsilon**2) + 71/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 53/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16749":"1723*f_3/(11197440*epsilon) + 67*f_5/(622080*epsilon) - 1585133/(1612431360*epsilon) - 31*pi**4/(111974400*epsilon) - 31*f_3/(933120*epsilon**2) + pi**4/(18662400*epsilon**2) + 67261/(161243136*epsilon**2) + f_3/(155520*epsilon**3) - 359/(3732480*epsilon**3) + 3503/(5598720*epsilon**4) - 5/(7776*epsilon**5) + 1/(4860*epsilon**6)","16750":"-47*f_3/(207360*epsilon) + 61*f_5/(51840*epsilon) - 30541/(67184640*epsilon) + pi**4/(622080*epsilon) + 193*f_3/(103680*epsilon**2) - 29539/(29859840*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 919/(933120*epsilon**3) - 239/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16751":"553*f_3/(622080*epsilon) - 5*f_5/(20736*epsilon) - 12511/(16796160*epsilon) + pi**4/(2073600*epsilon) + 47*f_3/(103680*epsilon**2) - 12067/(29859840*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) + 667/(933120*epsilon**3) - 239/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","16752":"-49*f_3**2/(25920*epsilon) - 649*f_3/(311040*epsilon) + 811*f_5/(77760*epsilon) - 1141/(373248*epsilon) - 11*pi**6/(4898880*epsilon) - pi**4/(115200*epsilon) + 37*f_3/(38880*epsilon**2) - 23*f_5/(6480*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 73/(23328*epsilon**2) + 13*f_3/(6480*epsilon**3) - 13/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16753":"-1411*f_3/(1244160*epsilon) - 193*f_5/(103680*epsilon) - 43*pi**4/(12441600*epsilon) + 2808821/(806215680*epsilon) + f_3/(480*epsilon**2) - 187219/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 10721/(11197440*epsilon**3) - 37/(186624*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","16754":"21157261/(14511882240*epsilon) - 5229851/(2418647040*epsilon**2) + 430153/(201553920*epsilon**3) - 20833/(16796160*epsilon**4) + 581/(1399680*epsilon**5) - 1/(14580*epsilon**6)","16755":"379*f_3/(3732480*epsilon) + 41*f_5/(124416*epsilon) - 315731/(403107840*epsilon) + pi**4/(460800*epsilon) - 29*f_3/(311040*epsilon**2) - pi**4/(6220800*epsilon**2) + 2981/(8957952*epsilon**2) - f_3/(51840*epsilon**3) - 161/(1866240*epsilon**3) + 19/(31104*epsilon**4) - 7/(12960*epsilon**5) + 1/(6480*epsilon**6)","16756":"-109*f_3/(311040*epsilon) + pi**4/(1555200*epsilon) + 443743/(1612431360*epsilon) + 53*f_3/(51840*epsilon**2) - 133381/(134369280*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 281/(746496*epsilon**3) + 1517/(1866240*epsilon**4) - 1/(972*epsilon**5) + 1/(2592*epsilon**6)","16757":"19*f_3/(41472*epsilon) - 1160501/(1612431360*epsilon) - pi**4/(1036800*epsilon) - 49*f_3/(34560*epsilon**2) + pi**4/(345600*epsilon**2) + 322673/(134369280*epsilon**2) + f_3/(2880*epsilon**3) - 5347/(1866240*epsilon**3) + 527/(207360*epsilon**4) - 127/(77760*epsilon**5) + 7/(12960*epsilon**6)","16758":"-f_3**2/(25920*epsilon) + 487*f_3/(1244160*epsilon) - 517*f_5/(622080*epsilon) - 23*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + 388529/(537477120*epsilon) + 31*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) - 6059/(5971968*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 3479/(3732480*epsilon**3) - 41/(207360*epsilon**4) + 29/(12960*epsilon**5) - 1/(720*epsilon**6)","16759":"13*f_3/(373248*epsilon) + f_5/(622080*epsilon) - pi**4/(2073600*epsilon) + 898247/(806215680*epsilon) + 49*f_3/(311040*epsilon**2) - 102899/(53747712*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 17/(93312*epsilon**3) + 637/(933120*epsilon**4) - 1/(2592*epsilon**5) + 1/(12960*epsilon**6)","16760":"f_3**2/(12960*epsilon) + 4597*f_3/(1244160*epsilon) + 319*f_5/(77760*epsilon) - 1403017/(161243136*epsilon) - 17*pi**4/(2488320*epsilon) + pi**6/(1959552*epsilon) - 89*f_3/(11520*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(115200*epsilon**2) + 661267/(67184640*epsilon**2) + 29*f_3/(8640*epsilon**3) - 46549/(11197440*epsilon**3) + 179/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16761":"11*f_3/(82944*epsilon) - 116771/(403107840*epsilon) - pi**4/(6220800*epsilon) - 29*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 60043/(67184640*epsilon**2) + f_3/(17280*epsilon**3) - 15949/(22394880*epsilon**3) + 1747/(1866240*epsilon**4) - 23/(31104*epsilon**5) + 1/(4320*epsilon**6)","16762":"-f_3**2/(25920*epsilon) + 185*f_3/(62208*epsilon) - 7*f_5/(15552*epsilon) - 2391011/(806215680*epsilon) - pi**4/(124416*epsilon) + pi**6/(1959552*epsilon) - 7*f_3/(1920*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(172800*epsilon**2) + 312481/(67184640*epsilon**2) + 11*f_3/(8640*epsilon**3) - 27757/(11197440*epsilon**3) - 37/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16763":"13*f_3**2/(25920*epsilon) + 379*f_3/(69120*epsilon) - 115*f_5/(31104*epsilon) - 2391011/(806215680*epsilon) - pi**6/(1959552*epsilon) - 13*pi**4/(6220800*epsilon) - 187*f_3/(25920*epsilon**2) + f_5/(324*epsilon**2) + pi**4/(172800*epsilon**2) + 312481/(67184640*epsilon**2) + 11*f_3/(8640*epsilon**3) - 27757/(11197440*epsilon**3) - 37/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16764":"11*f_3/(1866240*epsilon) + 36491/(201553920*epsilon) - f_3/(77760*epsilon**2) - 10919/(16796160*epsilon**2) + 9007/(6718464*epsilon**3) - 419/(349920*epsilon**4) + 41/(77760*epsilon**5) - 1/(9720*epsilon**6)","16765":"-91*f_3/(3732480*epsilon) + pi**4/(18662400*epsilon) + 6151/(241864704*epsilon) + 53*f_3/(622080*epsilon**2) - 29681/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 11057/(67184640*epsilon**3) - 11/(25920*epsilon**4) + 67/(155520*epsilon**5) - 1/(6480*epsilon**6)","16766":"-43*f_3/(2488320*epsilon) + 7*f_5/(69120*epsilon) - 7781/(107495424*epsilon) + 31*pi**4/(24883200*epsilon) - 29*f_3/(207360*epsilon**2) - pi**4/(691200*epsilon**2) + 5363/(134369280*epsilon**2) + f_3/(8640*epsilon**3) - 5263/(22394880*epsilon**3) + 1/(2560*epsilon**4) - 43/(155520*epsilon**5) + 1/(12960*epsilon**6)","16767":"-4013*f_3/(7464960*epsilon) + f_5/(23040*epsilon) + 7*pi**4/(4976640*epsilon) + 246071/(537477120*epsilon) + 107*f_3/(207360*epsilon**2) - 38701/(134369280*epsilon**2) - 17*pi**4/(6220800*epsilon**2) - f_3/(25920*epsilon**3) - 707/(4478976*epsilon**3) + 1/(2560*epsilon**4) - 43/(155520*epsilon**5) + 1/(12960*epsilon**6)","16768":"1504409/(3224862720*epsilon) - 305587/(179159040*epsilon**2) + 13249/(4478976*epsilon**3) - 823/(311040*epsilon**4) + 41/(25920*epsilon**5) - 1/(1728*epsilon**6)","16769":"-349*f_3/(1866240*epsilon) + f_5/(46080*epsilon) - 887/(35831808*epsilon) + 7*pi**4/(24883200*epsilon) + 11*f_3/(69120*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 49321/(537477120*epsilon**2) + 13*f_3/(103680*epsilon**3) - 6581/(22394880*epsilon**3) + 2899/(3732480*epsilon**4) - 35/(31104*epsilon**5) + 1/(1620*epsilon**6)","16770":"-91*f_3/(3732480*epsilon) + pi**4/(18662400*epsilon) + 6151/(241864704*epsilon) + 53*f_3/(622080*epsilon**2) - 29681/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 11057/(67184640*epsilon**3) - 11/(25920*epsilon**4) + 67/(155520*epsilon**5) - 1/(6480*epsilon**6)","16771":"-1369*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) - pi**4/(44789760*epsilon) + 594131/(14511882240*epsilon) + 71*f_3/(933120*epsilon**2) - 44633/(241864704*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 16709/(40310784*epsilon**3) - 2141/(4199040*epsilon**4) + 1/(3456*epsilon**5) - 1/(14580*epsilon**6)","16772":"59*f_3/(1866240*epsilon) - pi**4/(4665600*epsilon) + 88501/(2418647040*epsilon) - 5*f_3/(62208*epsilon**2) - 1933/(20155392*epsilon**2) + pi**4/(1555200*epsilon**2) - f_3/(51840*epsilon**3) + 18799/(67184640*epsilon**3) - 733/(1866240*epsilon**4) + 127/(466560*epsilon**5) - 1/(12960*epsilon**6)","16773":"511*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 5753/(134369280*epsilon) + pi**4/(1244160*epsilon) - 7*f_3/(17280*epsilon**2) + 4141/(134369280*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) + 239/(2799360*epsilon**3) + 85/(186624*epsilon**4) - 13/(8640*epsilon**5) + 7/(6480*epsilon**6)","16774":"-181*f_3/(414720*epsilon) - 7*f_5/(51840*epsilon) - pi**4/(497664*epsilon) + 46321/(53747712*epsilon) + f_3/(864*epsilon**2) - 62947/(89579520*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 1141/(3732480*epsilon**3) - 11/(15552*epsilon**4) + 49/(25920*epsilon**5) - 1/(864*epsilon**6)","16775":"-11*f_3/(62208*epsilon) + 86047/(1612431360*epsilon) + pi**4/(1555200*epsilon) + 13*f_3/(25920*epsilon**2) - 7625/(26873856*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 541/(3732480*epsilon**3) + 1517/(1866240*epsilon**4) - 1/(972*epsilon**5) + 1/(2592*epsilon**6)","16776":"-413*f_3/(3732480*epsilon) - 199*f_5/(622080*epsilon) - 39503/(403107840*epsilon) + 59*pi**4/(12441600*epsilon) - 43*f_3/(311040*epsilon**2) - 18239/(44789760*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 53/(373248*epsilon**3) + 89/(155520*epsilon**4) - 7/(12960*epsilon**5) + 1/(6480*epsilon**6)","16777":"-79*f_3/(414720*epsilon) - 17*f_5/(69120*epsilon) - 31*pi**4/(6220800*epsilon) + 670913/(537477120*epsilon) - f_3/(103680*epsilon**2) - 22327/(29859840*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 4343/(3732480*epsilon**3) + 7/(207360*epsilon**4) + 29/(12960*epsilon**5) - 1/(720*epsilon**6)","16778":"457*f_3/(1399680*epsilon) + f_5/(155520*epsilon) - 907/(1990656*epsilon) - pi**4/(18662400*epsilon) - 529*f_3/(466560*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(1555200*epsilon**2) + 11747/(7464960*epsilon**2) + 49*f_3/(51840*epsilon**3) - 1163/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(10368*epsilon**4) - 1/(2592*epsilon**5)","16779":"-f_3**2/(2160*epsilon) + 21227*f_3/(11197440*epsilon) - 13*f_5/(38880*epsilon) - 619*pi**4/(111974400*epsilon) - pi**6/(2177280*epsilon) - 293/(89579520*epsilon) - 89*f_3/(155520*epsilon**2) + f_5/(1620*epsilon**2) + 17/(124416*epsilon**2) + pi**4/(233280*epsilon**2) - 7*f_3/(3888*epsilon**3) - pi**4/(388800*epsilon**3) + 953/(466560*epsilon**3) + f_3/(810*epsilon**4) - 161/(77760*epsilon**4) + 7/(12960*epsilon**5)","16780":"-11*f_3**2/(155520*epsilon) + 1499*f_3/(279936*epsilon) + 97*f_5/(93312*epsilon) - 744749/(89579520*epsilon) - pi**6/(29393280*epsilon) + 17*pi**4/(27993600*epsilon) - 2641*f_3/(466560*epsilon**2) - 41*f_5/(77760*epsilon**2) + 101*pi**4/(9331200*epsilon**2) + 32447/(3732480*epsilon**2) + 101*f_3/(77760*epsilon**3) - 1583/(466560*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(15552*epsilon**4) - 1/(12960*epsilon**5)","16781":"-f_3**2/(103680*epsilon) + 16003*f_3/(22394880*epsilon) - 157*f_5/(622080*epsilon) - 251537/(161243136*epsilon) + pi**6/(9797760*epsilon) + 121*pi**4/(44789760*epsilon) - 1021*f_3/(622080*epsilon**2) + f_5/(51840*epsilon**2) - pi**4/(18662400*epsilon**2) + 2615/(995328*epsilon**2) + 67*f_3/(77760*epsilon**3) - 2353/(1244160*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 761/(933120*epsilon**4) - 13/(77760*epsilon**5)","16782":"-6698483/(7255941120*epsilon) + 14439991/(14511882240*epsilon**2) - 88403/(201553920*epsilon**3) + 1417/(12597120*epsilon**4) - 5/(279936*epsilon**5) + 1/(699840*epsilon**6)","16783":"-1169*f_3/(622080*epsilon) - 199*f_5/(622080*epsilon) + pi**4/(691200*epsilon) + 3101771/(806215680*epsilon) + 47*f_3/(77760*epsilon**2) - 899911/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) + 1/(2916*epsilon**3) + 637/(933120*epsilon**4) - 1/(2592*epsilon**5) + 1/(12960*epsilon**6)","16784":"-67*f_3/(622080*epsilon) - 7*f_5/(103680*epsilon) + 73*pi**4/(74649600*epsilon) + 2665903/(2418647040*epsilon) - 49*f_3/(207360*epsilon**2) - 58999/(100776960*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 33079/(33592320*epsilon**3) + 5063/(2799360*epsilon**4) - 83/(77760*epsilon**5) + 1/(3888*epsilon**6)","16785":"829*f_3/(1866240*epsilon) - f_5/(103680*epsilon) - 372929/(537477120*epsilon) + 59*pi**4/(24883200*epsilon) - 397*f_3/(622080*epsilon**2) + pi**4/(1555200*epsilon**2) + 28073/(268738560*epsilon**2) + f_3/(12960*epsilon**3) + 497/(1866240*epsilon**3) + 427/(373248*epsilon**4) - 41/(25920*epsilon**5) + 1/(1620*epsilon**6)","16786":"-17*f_3**2/(51840*epsilon) + 421*f_3/(311040*epsilon) - 11*f_5/(77760*epsilon) - 4271/(1244160*epsilon) + 19*pi**6/(19595520*epsilon) + 53*pi**4/(3110400*epsilon) + 13*f_3/(19440*epsilon**2) - 23*f_5/(25920*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 467/(186624*epsilon**2) - 19*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 533/(311040*epsilon**3) + f_3/(1080*epsilon**4) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","16787":"-1813*f_3/(1244160*epsilon) - 103*f_5/(20736*epsilon) - 127*pi**4/(12441600*epsilon) + 5847607/(806215680*epsilon) + 91*f_3/(34560*epsilon**2) - 231353/(67184640*epsilon**2) - pi**4/(345600*epsilon**2) - f_3/(2880*epsilon**3) - 3781/(11197440*epsilon**3) - 253/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16788":"-1109*f_3/(466560*epsilon) - 149*f_5/(622080*epsilon) + 43*pi**4/(18662400*epsilon) + 3281879/(806215680*epsilon) + 409*f_3/(311040*epsilon**2) - 196355/(53747712*epsilon**2) - pi**4/(691200*epsilon**2) - f_3/(5760*epsilon**3) + 503/(933120*epsilon**3) + 601/(933120*epsilon**4) - 1/(2592*epsilon**5) + 1/(12960*epsilon**6)","16789":"f_3**2/(4320*epsilon) + 911*f_3/(155520*epsilon) - 19*f_5/(4608*epsilon) - 77653/(29859840*epsilon) - 37*pi**4/(6220800*epsilon) - 19*f_3/(4320*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(138240*epsilon**2) + 68023/(17915904*epsilon**2) + f_3/(1152*epsilon**3) - 2657/(1866240*epsilon**3) - 13/(20736*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","16790":"f_3**2/(23040*epsilon) - 1337*f_3/(2985984*epsilon) + 17*f_5/(414720*epsilon) + pi**6/(6531840*epsilon) + 71*pi**4/(29859840*epsilon) + 53219/(214990848*epsilon) + 41*f_3/(41472*epsilon**2) - f_5/(5760*epsilon**2) - 1633/(1244160*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 1129/(746496*epsilon**3) + f_3/(4320*epsilon**4) - 17/(17280*epsilon**4) + 19/(51840*epsilon**5)","16791":"f_3**2/(311040*epsilon) + 30619*f_3/(67184640*epsilon) - 13*f_5/(155520*epsilon) - 12733/(537477120*epsilon) + pi**6/(16796160*epsilon) + 1417*pi**4/(671846400*epsilon) - 413*f_3/(311040*epsilon**2) - f_5/(12960*epsilon**2) + 77*pi**4/(55987200*epsilon**2) + 19037/(22394880*epsilon**2) + 407*f_3/(466560*epsilon**3) - 1969/(1399680*epsilon**3) - pi**4/(4665600*epsilon**3) - 11*f_3/(38880*epsilon**4) + 223/(233280*epsilon**4) - 19/(77760*epsilon**5)","16792":"f_3**2/(34560*epsilon) + 6857*f_3/(7464960*epsilon) + 157*f_5/(207360*epsilon) - 10303/(5971968*epsilon) - pi**6/(3265920*epsilon) - pi**4/(2985984*epsilon) - 61*f_3/(622080*epsilon**2) - f_5/(17280*epsilon**2) - pi**4/(414720*epsilon**2) + 173/(110592*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 743/(1244160*epsilon**3) + f_3/(2160*epsilon**4) - 41/(34560*epsilon**4) + 1/(2880*epsilon**5)","16793":"-f_3**2/(3456*epsilon) - 1603*f_3/(7464960*epsilon) + f_5/(1080*epsilon) - 2983/(5971968*epsilon) + pi**6/(13063680*epsilon) + 83*pi**4/(74649600*epsilon) + 587*f_3/(622080*epsilon**2) - 11*f_5/(17280*epsilon**2) - pi**4/(414720*epsilon**2) + 1379/(1658880*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 1031/(1244160*epsilon**3) + f_3/(2160*epsilon**4) - 41/(34560*epsilon**4) + 1/(2880*epsilon**5)","16794":"-f_3**2/(1920*epsilon) + 10853*f_3/(7464960*epsilon) + 7*f_5/(12960*epsilon) - 13159/(5971968*epsilon) + pi**6/(13063680*epsilon) + 227*pi**4/(74649600*epsilon) - 133*f_3/(622080*epsilon**2) - 11*f_5/(17280*epsilon**2) - pi**4/(414720*epsilon**2) + 833/(552960*epsilon**2) - 7*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 1031/(1244160*epsilon**3) + f_3/(2160*epsilon**4) - 41/(34560*epsilon**4) + 1/(2880*epsilon**5)","16795":"-13*f_3**2/(5760*epsilon) - 5237*f_3/(3732480*epsilon) + 2017*f_5/(103680*epsilon) - 194299/(11197440*epsilon) + 109*pi**4/(37324800*epsilon) + pi**6/(466560*epsilon) - 43*f_3/(62208*epsilon**2) - 119*f_5/(8640*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 2527/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 131/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16796":"-12029*f_3/(3732480*epsilon) - 119*f_5/(207360*epsilon) + 23*pi**4/(12441600*epsilon) + 4138061/(1209323520*epsilon) + 653*f_3/(311040*epsilon**2) - 338321/(806215680*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 13*f_3/(51840*epsilon**3) - 51313/(33592320*epsilon**3) + 1207/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(38880*epsilon**6)","16797":"71*f_3/(933120*epsilon) - pi**4/(9331200*epsilon) + 662551/(1612431360*epsilon) - 71*f_3/(311040*epsilon**2) - 180533/(134369280*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 9565/(6718464*epsilon**3) - 1781/(1866240*epsilon**4) + 23/(58320*epsilon**5) - 1/(12960*epsilon**6)","16798":"-f_3**2/(10368*epsilon) - 40367*f_3/(3732480*epsilon) - 269*f_5/(19440*epsilon) - 473*pi**4/(37324800*epsilon) - pi**6/(3919104*epsilon) + 2616443/(89579520*epsilon) + 5953*f_3/(311040*epsilon**2) + 193*f_5/(25920*epsilon**2) - 111199/(3732480*epsilon**2) - 7*pi**4/(388800*epsilon**2) - 77*f_3/(8640*epsilon**3) + pi**4/(86400*epsilon**3) + 863/(77760*epsilon**3) + f_3/(720*epsilon**4) - 19/(8640*epsilon**4) + 1/(4320*epsilon**5)","16799":"11*f_3/(1866240*epsilon) + 36491/(201553920*epsilon) - f_3/(77760*epsilon**2) - 10919/(16796160*epsilon**2) + 9007/(6718464*epsilon**3) - 419/(349920*epsilon**4) + 41/(77760*epsilon**5) - 1/(9720*epsilon**6)","16800":"-f_3**2/(1728*epsilon) - 11117*f_3/(3732480*epsilon) + 59*f_5/(5760*epsilon) - 72847/(11197440*epsilon) - pi**6/(6531840*epsilon) + 133*pi**4/(37324800*epsilon) - 67*f_3/(62208*epsilon**2) - 11*f_5/(2160*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1003/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 71/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16801":"7*f_3/(13824*epsilon) + f_5/(6912*epsilon) + 29*pi**4/(37324800*epsilon) + 59099/(604661760*epsilon) - 197*f_3/(622080*epsilon**2) - 16391/(201553920*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 2761/(8398080*epsilon**3) + 4583/(5598720*epsilon**4) - 143/(233280*epsilon**5) + 7/(38880*epsilon**6)","16802":"-f_3**2/(10368*epsilon) - 1357*f_3/(466560*epsilon) - 29*f_5/(124416*epsilon) + 7*pi**4/(9331200*epsilon) + 17*pi**6/(39191040*epsilon) + 204049/(59719680*epsilon) + 263*f_3/(62208*epsilon**2) - 17*f_5/(25920*epsilon**2) - 32117/(7464960*epsilon**2) - 13*pi**4/(1244160*epsilon**2) - 13*f_3/(10368*epsilon**3) + pi**4/(518400*epsilon**3) + 361/(155520*epsilon**3) + f_3/(4320*epsilon**4) - 37/(51840*epsilon**4) + 1/(8640*epsilon**5)","16803":"-7*f_3**2/(25920*epsilon) + 337*f_3/(311040*epsilon) + 173*f_5/(155520*epsilon) - 2011/(622080*epsilon) + pi**6/(4898880*epsilon) + 23*pi**4/(3110400*epsilon) + 143*f_3/(38880*epsilon**2) - 19*f_5/(12960*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 101/(466560*epsilon**2) - 19*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 749/(311040*epsilon**3) + f_3/(1080*epsilon**4) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","16804":"167*f_3**2/(38880*epsilon) - 401*f_3/(466560*epsilon) + pi**4*f_3/(97200*epsilon) - 8579*f_5/(233280*epsilon) - 89*f_7/(25920*epsilon) - 11*pi**6/(2939328*epsilon) - 11*pi**4/(933120*epsilon) + 149759/(3732480*epsilon) - 13*f_3**2/(3240*epsilon**2) - 2*f_3/(1215*epsilon**2) + 10*f_5/(243*epsilon**2) - 665/(20736*epsilon**2) - pi**6/(122472*epsilon**2) + 11*pi**4/(388800*epsilon**2) - f_3/(810*epsilon**3) - f_5/(162*epsilon**3) + 37/(4320*epsilon**3) - 1/(1080*epsilon**4)","16805":"-f_3**2/(25920*epsilon) + 307*f_3/(46080*epsilon) + 569*f_5/(622080*epsilon) - 1640083/(201553920*epsilon) - 103*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) - 463*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(82944*epsilon**2) + 1162757/(268738560*epsilon**2) + f_3/(3456*epsilon**3) + 8743/(11197440*epsilon**3) - 263/(233280*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16806":"403*f_3/(248832*epsilon) + 29*f_5/(17280*epsilon) - 1987351/(537477120*epsilon) + pi**4/(6220800*epsilon) + 17*f_3/(12960*epsilon**2) - pi**4/(172800*epsilon**2) + 44717/(26873856*epsilon**2) - f_3/(1440*epsilon**3) + 6091/(3732480*epsilon**3) - 1307/(933120*epsilon**4) + 1/(1296*epsilon**5) - 1/(3240*epsilon**6)","16807":"-7*f_3**2/(38880*epsilon) - pi**4*f_3/(194400*epsilon) + 24131*f_3/(933120*epsilon) - 1939*f_5/(46656*epsilon) - 83*f_7/(103680*epsilon) - 11*pi**6/(2939328*epsilon) + 241*pi**4/(9331200*epsilon) + 18067/(1244160*epsilon) + f_3**2/(1620*epsilon**2) - 1703*f_3/(77760*epsilon**2) + 10*f_5/(243*epsilon**2) - 761/(62208*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 11*f_3/(3240*epsilon**3) - f_5/(162*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","16808":"-f_3/(116640*epsilon) - 2115269/(1813985280*epsilon) + pi**4/(111974400*epsilon) + f_3/(933120*epsilon**2) + 41321/(60466176*epsilon**2) + 23587/(40310784*epsilon**3) - 12809/(16796160*epsilon**4) + 457/(1399680*epsilon**5) - 7/(116640*epsilon**6)","16809":"f_3**2/(1920*epsilon) - 4669*f_3/(746496*epsilon) + 877*f_5/(103680*epsilon) - 16909/(11197440*epsilon) - pi**6/(1088640*epsilon) + 73*pi**4/(37324800*epsilon) + 29*f_3/(62208*epsilon**2) - f_5/(360*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 277/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16810":"-13*f_3**2/(51840*epsilon) + 6337*f_3/(3732480*epsilon) + 1181*f_5/(311040*epsilon) - 55351/(11197440*epsilon) - 209*pi**4/(37324800*epsilon) + pi**6/(2449440*epsilon) - 193*f_3/(103680*epsilon**2) - 139*f_5/(25920*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 2269/(311040*epsilon**2) + 67*f_3/(12960*epsilon**3) - 71/(19440*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","16811":"-217*f_3/(311040*epsilon) + pi**4/(1555200*epsilon) + 313427/(403107840*epsilon) + 29*f_3/(12960*epsilon**2) - 35963/(13436928*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(720*epsilon**3) + 4673/(2799360*epsilon**3) + 35/(93312*epsilon**4) - 17/(19440*epsilon**5) + 1/(3240*epsilon**6)","16812":"-763*f_3/(7464960*epsilon) - 7*f_5/(414720*epsilon) - 21175/(483729408*epsilon) + 11*pi**4/(37324800*epsilon) - 121*f_3/(1244160*epsilon**2) - 164891/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 19471/(67184640*epsilon**3) + 3323/(11197440*epsilon**4) - 43/(51840*epsilon**5) + 7/(15552*epsilon**6)","16813":"131*f_3/(2488320*epsilon) - f_5/(15360*epsilon) - 11477/(67184640*epsilon) + pi**4/(829440*epsilon) - 11*f_3/(46080*epsilon**2) - 1817/(17915904*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(5760*epsilon**3) + 1153/(4478976*epsilon**3) + 1093/(3732480*epsilon**4) - 109/(155520*epsilon**5) + 1/(2880*epsilon**6)","16814":"-11*f_3**2/(103680*epsilon) - 10583*f_3/(3732480*epsilon) - 11*f_5/(15552*epsilon) - pi**6/(19595520*epsilon) + 13*pi**4/(7464960*epsilon) + 632891/(134369280*epsilon) + 1831*f_3/(311040*epsilon**2) + 37*f_5/(51840*epsilon**2) - 3659/(373248*epsilon**2) - pi**4/(311040*epsilon**2) - 31*f_3/(5184*epsilon**3) + 7*pi**4/(518400*epsilon**3) + 1039/(116640*epsilon**3) + 7*f_3/(4320*epsilon**4) - 131/(25920*epsilon**4) + 1/(648*epsilon**5)","16815":"-f_3**2/(15552*epsilon) + 949*f_3/(1119744*epsilon) - 593*f_5/(1866240*epsilon) + 47*pi**4/(55987200*epsilon) + 13*pi**6/(117573120*epsilon) + 8591/(59719680*epsilon) - 1483*f_3/(933120*epsilon**2) - 13*f_5/(77760*epsilon**2) + 77*pi**4/(18662400*epsilon**2) + 23659/(44789760*epsilon**2) + 77*f_3/(155520*epsilon**3) - 739/(746496*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 197/(311040*epsilon**4) - 1/(6480*epsilon**5)","16816":"457*f_3/(1399680*epsilon) + f_5/(155520*epsilon) - 907/(1990656*epsilon) - pi**4/(18662400*epsilon) - 529*f_3/(466560*epsilon**2) - f_5/(51840*epsilon**2) + pi**4/(1555200*epsilon**2) + 11747/(7464960*epsilon**2) + 49*f_3/(51840*epsilon**3) - 1163/(622080*epsilon**3) - pi**4/(518400*epsilon**3) - f_3/(4320*epsilon**4) + 13/(10368*epsilon**4) - 1/(2592*epsilon**5)","16817":"-f_3**2/(3456*epsilon) + 43*f_3/(11520*epsilon) - 7*f_5/(1080*epsilon) - 13*pi**6/(6531840*epsilon) + pi**4/(3110400*epsilon) + 8827/(1866240*epsilon) - 11*f_3/(38880*epsilon**2) + 7*f_5/(2880*epsilon**2) - 35/(23328*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - pi**4/(129600*epsilon**3) - 29/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16818":"-571*f_3/(207360*epsilon) - 7*f_5/(5184*epsilon) - 19*pi**4/(6220800*epsilon) + 3619189/(806215680*epsilon) + 37*f_3/(12960*epsilon**2) - 129239/(67184640*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(8640*epsilon**3) - 109/(11197440*epsilon**3) - 469/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","16819":"f_3**2/(540*epsilon) - pi**4*f_3/(129600*epsilon) + 1001*f_3/(103680*epsilon) - 967*f_5/(51840*epsilon) + 49*f_7/(6912*epsilon) - 14011/(1866240*epsilon) - 17*pi**4/(3110400*epsilon) + pi**6/(139968*epsilon) - 131*f_3/(12960*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 11/(77760*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(216*epsilon**3) + 7/(2160*epsilon**3) - 1/(1080*epsilon**4)","16820":"-43*f_3**2/(38880*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 6353*f_3/(233280*epsilon) - 1489*f_5/(46656*epsilon) + 47*f_7/(34560*epsilon) - 37*pi**4/(1166400*epsilon) + pi**6/(419904*epsilon) - f_3**2/(1296*epsilon**2) - 497*f_3/(19440*epsilon**2) + 31*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16821":"f_3**2/(2592*epsilon) - 719*f_3/(116640*epsilon) + f_5/(62208*epsilon) - 13*pi**6/(19595520*epsilon) - 29*pi**4/(4665600*epsilon) + 243289/(29859840*epsilon) + 1603*f_3/(155520*epsilon**2) + 13*f_5/(12960*epsilon**2) - 42269/(3732480*epsilon**2) - 13*pi**4/(622080*epsilon**2) - 13*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 83/(15552*epsilon**3) + f_3/(2160*epsilon**4) - 37/(25920*epsilon**4) + 1/(4320*epsilon**5)","16822":"13*f_3**2/(51840*epsilon) - 6121*f_3/(7464960*epsilon) - 95*f_5/(124416*epsilon) - 13*pi**6/(39191040*epsilon) + 104831/(268738560*epsilon) + 499*pi**4/(74649600*epsilon) + 29*f_3/(20736*epsilon**2) + 47*f_5/(51840*epsilon**2) - 11*pi**4/(1036800*epsilon**2) - 1849/(2488320*epsilon**2) - 11*f_3/(8640*epsilon**3) + pi**4/(259200*epsilon**3) + 2471/(1866240*epsilon**3) + f_3/(2160*epsilon**4) - 13/(8640*epsilon**4) + 1/(1620*epsilon**5)","16823":"-23*f_3**2/(19440*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 233*f_3/(14580*epsilon) - 473*f_5/(23328*epsilon) + 59*f_7/(20736*epsilon) - 89*pi**4/(2332800*epsilon) + 5*pi**6/(1469664*epsilon) - f_3**2/(1296*epsilon**2) - 377*f_3/(19440*epsilon**2) + 25*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16824":"-37*f_3**2/(103680*epsilon) + 4747*f_3/(933120*epsilon) + 49*f_5/(31104*epsilon) - 19423/(2799360*epsilon) - 79*pi**6/(39191040*epsilon) + 17*pi**4/(1166400*epsilon) - 1501*f_3/(155520*epsilon**2) + 83*f_5/(51840*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 1987/(466560*epsilon**2) + 53*f_3/(25920*epsilon**3) - 77/(77760*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","16825":"-37*f_3**2/(19440*epsilon) - 8041*f_3/(466560*epsilon) - pi**4*f_3/(97200*epsilon) + 2761*f_5/(116640*epsilon) - 197*f_7/(103680*epsilon) - pi**6/(2939328*epsilon) + 127*pi**4/(4665600*epsilon) + f_3**2/(810*epsilon**2) + 329*f_3/(19440*epsilon**2) - 109*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16826":"13*f_3**2/(20736*epsilon) - 7819*f_3/(11197440*epsilon) - 163*f_5/(155520*epsilon) - 133*pi**4/(55987200*epsilon) - pi**6/(9797760*epsilon) + 224107/(134369280*epsilon) - 761*f_3/(622080*epsilon**2) + 37*f_5/(51840*epsilon**2) - 503/(2799360*epsilon**2) + 109*pi**4/(18662400*epsilon**2) + 97*f_3/(77760*epsilon**3) - 959/(933120*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 7/(9720*epsilon**4) - 1/(6480*epsilon**5)","16827":"-19*f_3**2/(62208*epsilon) + 29729*f_3/(11197440*epsilon) + f_5/(116640*epsilon) - 117613/(40310784*epsilon) - 37*pi**4/(13996800*epsilon) - pi**6/(58786560*epsilon) - 17*f_3/(7680*epsilon**2) + f_5/(155520*epsilon**2) + 73*pi**4/(18662400*epsilon**2) + 14981/(5598720*epsilon**2) + 109*f_3/(77760*epsilon**3) - 1265/(559872*epsilon**3) - pi**4/(388800*epsilon**3) - f_3/(3240*epsilon**4) + 1/(864*epsilon**4) - 1/(3888*epsilon**5)","16828":"79*f_3/(69120*epsilon) - f_5/(34560*epsilon) - 42061/(44789760*epsilon) - 13*pi**4/(3110400*epsilon) + 7*f_3/(12960*epsilon**2) - 17153/(29859840*epsilon**2) - f_3/(1728*epsilon**3) - 2029/(4976640*epsilon**3) + 77/(414720*epsilon**4) + 53/(34560*epsilon**5) - 1/(960*epsilon**6)","16829":"17*f_3**2/(9720*epsilon) + pi**4*f_3/(38880*epsilon) + 257*f_3/(14580*epsilon) - 1135*f_5/(46656*epsilon) - 83*f_7/(103680*epsilon) - 23*pi**4/(583200*epsilon) + 5*pi**6/(1469664*epsilon) - f_3**2/(324*epsilon**2) - 181*f_3/(9720*epsilon**2) + 25*f_5/(972*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16830":"553*f_3/(7464960*epsilon) + 7*f_5/(414720*epsilon) - 13*pi**4/(74649600*epsilon) + 226847/(9674588160*epsilon) + 139*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 222349/(403107840*epsilon**2) - 7*f_3/(51840*epsilon**3) - 2263/(1679616*epsilon**3) + 17317/(11197440*epsilon**4) - 13/(12960*epsilon**5) + 5/(15552*epsilon**6)","16831":"-163*f_3**2/(77760*epsilon) - 8653*f_3/(466560*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 1343*f_5/(58320*epsilon) + 181*f_7/(103680*epsilon) + pi**6/(5878656*epsilon) + 127*pi**4/(4665600*epsilon) + 23*f_3**2/(6480*epsilon**2) + 329*f_3/(19440*epsilon**2) - 233*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16832":"-f_3**2/(972*epsilon) + pi**4*f_3/(388800*epsilon) + 215*f_3/(23328*epsilon) - 487*f_5/(46656*epsilon) - f_7/(5184*epsilon) - 101*pi**4/(2332800*epsilon) + 19*pi**6/(2939328*epsilon) + 7*f_3**2/(6480*epsilon**2) - 227*f_3/(19440*epsilon**2) + 23*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16833":"113*f_3/(27648*epsilon) + 307*f_5/(207360*epsilon) - 1408459/(201553920*epsilon) + 97*pi**4/(12441600*epsilon) - 127*f_3/(20736*epsilon**2) - pi**4/(691200*epsilon**2) + 1688573/(268738560*epsilon**2) + 37*f_3/(17280*epsilon**3) - 8933/(11197440*epsilon**3) - 5/(5832*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16834":"-f_3**2/(135*epsilon) - 973*f_3/(38880*epsilon) + 6083*f_5/(155520*epsilon) + 31*f_7/(34560*epsilon) - 5*pi**6/(979776*epsilon) + 19*pi**4/(388800*epsilon) + f_3**2/(240*epsilon**2) + 41*f_3/(1620*epsilon**2) - 109*f_5/(2592*epsilon**2) - pi**4/(16200*epsilon**2) + pi**6/(81648*epsilon**2) - f_3/(135*epsilon**3) + f_5/(108*epsilon**3)","16835":"35*f_3/(186624*epsilon) - 7*f_5/(103680*epsilon) - 321071/(161243136*epsilon) - 131*pi**4/(74649600*epsilon) - 239*f_3/(622080*epsilon**2) + pi**4/(622080*epsilon**2) + 208679/(134369280*epsilon**2) + f_3/(5184*epsilon**3) + 529/(699840*epsilon**3) - 77/(29160*epsilon**4) + 1/(360*epsilon**5) - 7/(6480*epsilon**6)","16836":"-f_3**2/(1920*epsilon) + 7637*f_3/(3732480*epsilon) - 59*f_5/(8640*epsilon) + 421*pi**4/(37324800*epsilon) + 17669/(8957952*epsilon) + pi**6/(466560*epsilon) + 259*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 6047/(1866240*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(288*epsilon**3) + pi**4/(129600*epsilon**3) + 67/(17280*epsilon**3) + f_3/(1080*epsilon**4) - 17/(8640*epsilon**4) + 1/(2160*epsilon**5)","16837":"7*f_3**2/(25920*epsilon) + 1717*f_3/(248832*epsilon) - 2099*f_5/(622080*epsilon) - 1080193/(201553920*epsilon) - pi**6/(1959552*epsilon) + 43*pi**4/(4147200*epsilon) - 277*f_3/(34560*epsilon**2) + f_5/(324*epsilon**2) - pi**4/(691200*epsilon**2) + 1457021/(268738560*epsilon**2) + 37*f_3/(17280*epsilon**3) - 8069/(11197440*epsilon**3) - 5/(5832*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","16838":"17*f_3**2/(12960*epsilon) + 257*f_3/(38880*epsilon) - 2521*f_5/(311040*epsilon) - pi**6/(306180*epsilon) + pi**4/(388800*epsilon) + 1967/(933120*epsilon) - 199*f_3/(77760*epsilon**2) + 2*f_5/(405*epsilon**2) + 1/(233280*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 19/(19440*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","16839":"-1457*f_3/(1244160*epsilon) - 11*f_5/(11520*epsilon) - 41*pi**4/(8294400*epsilon) + 51721/(25194240*epsilon) + 229*f_3/(207360*epsilon**2) - 71641/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4717/(11197440*epsilon**3) - 1949/(933120*epsilon**4) + 11/(5184*epsilon**5) - 1/(1296*epsilon**6)","16840":"41*f_3**2/(77760*epsilon) - 2057*f_3/(93312*epsilon) - pi**4*f_3/(388800*epsilon) + 1433*f_5/(58320*epsilon) - 47*f_7/(34560*epsilon) + pi**6/(5878656*epsilon) + 97*pi**4/(4665600*epsilon) - 7*f_3**2/(6480*epsilon**2) + 101*f_3/(4860*epsilon**2) - 233*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16841":"-f_3/(2560*epsilon) - 1877/(44789760*epsilon) + pi**4/(1555200*epsilon) + f_3/(864*epsilon**2) - pi**4/(518400*epsilon**2) + 1997/(5598720*epsilon**2) - f_3/(4320*epsilon**3) - 3307/(1866240*epsilon**3) + 1523/(933120*epsilon**4) - 7/(9720*epsilon**5) + 1/(6480*epsilon**6)","16842":"-319*f_3/(7464960*epsilon) + 31*f_5/(77760*epsilon) - 209273/(1074954240*epsilon) - pi**4/(9331200*epsilon) + 157*f_3/(622080*epsilon**2) - 66113/(268738560*epsilon**2) - pi**4/(3110400*epsilon**2) - 17*f_3/(51840*epsilon**3) + 6743/(13436928*epsilon**3) - 31/(1119744*epsilon**4) - 133/(466560*epsilon**5) + 1/(7776*epsilon**6)","16843":"f_3**2/(17280*epsilon) - 317*f_3/(233280*epsilon) + 61*f_5/(17280*epsilon) - 128663/(89579520*epsilon) - pi**6/(1306368*epsilon) - pi**4/(3732480*epsilon) + 559*f_3/(207360*epsilon**2) - f_5/(1728*epsilon**2) - 17543/(14929920*epsilon**2) - 59*pi**4/(6220800*epsilon**2) - 29*f_3/(8640*epsilon**3) + pi**4/(103680*epsilon**3) + 721/(248832*epsilon**3) + f_3/(864*epsilon**4) - 71/(34560*epsilon**4) + 1/(1728*epsilon**5)","16844":"31*f_3/(103680*epsilon) - 19*f_5/(69120*epsilon) - pi**4/(345600*epsilon) - 15067/(179159040*epsilon) - 49*f_3/(34560*epsilon**2) - pi**4/(2073600*epsilon**2) + 183833/(89579520*epsilon**2) + 29*f_3/(17280*epsilon**3) - 30059/(14929920*epsilon**3) - 1043/(1244160*epsilon**4) + 199/(103680*epsilon**5) - 7/(8640*epsilon**6)","16845":"4271*f_3/(1244160*epsilon) - 49*f_5/(51840*epsilon) - 3981821/(1612431360*epsilon) - pi**4/(248832*epsilon) + f_3/(3456*epsilon**2) - pi**4/(518400*epsilon**2) + 62369/(26873856*epsilon**2) - f_3/(4320*epsilon**3) + 12637/(11197440*epsilon**3) - 1853/(933120*epsilon**4) + 7/(6480*epsilon**5) - 1/(3240*epsilon**6)","16846":"-71*f_3/(5598720*epsilon) + 23*f_5/(414720*epsilon) - 149951/(453496320*epsilon) + 11*f_3/(82944*epsilon**2) - 176041/(806215680*epsilon**2) + 7*pi**4/(37324800*epsilon**2) - 19*f_3/(155520*epsilon**3) + 170803/(403107840*epsilon**3) - 2711/(8398080*epsilon**4) + 53/(311040*epsilon**5) - 1/(23328*epsilon**6)","16847":"-259*f_3**2/(77760*epsilon) - 1489*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 259*f_5/(29160*epsilon) - 109*f_7/(51840*epsilon) - 5*pi**6/(5878656*epsilon) + 127*pi**4/(4665600*epsilon) + 11*f_3**2/(6480*epsilon**2) + 149*f_3/(19440*epsilon**2) - 149*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16848":"-f_3**2/(1296*epsilon) + 533*f_3/(62208*epsilon) + 41*f_5/(77760*epsilon) - 198079/(16796160*epsilon) + pi**6/(1399680*epsilon) + pi**4/(115200*epsilon) - 179*f_3/(77760*epsilon**2) - 29*f_5/(12960*epsilon**2) - 13*pi**4/(777600*epsilon**2) + 26977/(3732480*epsilon**2) - 13*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 2023/(933120*epsilon**3) + f_3/(1080*epsilon**4) - 23/(8640*epsilon**4) + 1/(1296*epsilon**5)","16849":"29*f_3**2/(19440*epsilon) - 17041*f_3/(466560*epsilon) + pi**4*f_3/(194400*epsilon) + 4261*f_5/(116640*epsilon) + 83*f_7/(103680*epsilon) - 53*pi**4/(4665600*epsilon) + pi**6/(209952*epsilon) - f_3**2/(1620*epsilon**2) + 599*f_3/(19440*epsilon**2) - 157*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16850":"-f_3**2/(11520*epsilon) + 947*f_3/(4478976*epsilon) - 197*f_5/(622080*epsilon) - 203*pi**4/(74649600*epsilon) + pi**6/(9797760*epsilon) + 372589/(1612431360*epsilon) - 203*f_3/(622080*epsilon**2) + f_5/(17280*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 8069/(14929920*epsilon**2) + 13*f_3/(51840*epsilon**3) - 12557/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 47/(51840*epsilon**4) - 5/(15552*epsilon**5)","16851":"-673*f_3/(5598720*epsilon) - 62051/(967458816*epsilon) + 7*pi**4/(22394880*epsilon) + 7*f_3/(186624*epsilon**2) - 839/(80621568*epsilon**2) + 23813/(100776960*epsilon**3) - 1613/(4199040*epsilon**4) + 199/(699840*epsilon**5) - 1/(11664*epsilon**6)","16852":"-11*f_3**2/(9720*epsilon) - 1145*f_3/(93312*epsilon) - pi**4*f_3/(97200*epsilon) + 3527*f_5/(233280*epsilon) - f_7/(2880*epsilon) + 67*pi**4/(4665600*epsilon) + 5*pi**6/(2939328*epsilon) + f_3**2/(810*epsilon**2) + 299*f_3/(19440*epsilon**2) - 103*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16853":"-19*f_3**2/(9720*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 67*f_3/(29160*epsilon) - 71*f_5/(23328*epsilon) - 11*f_7/(20736*epsilon) - 131*pi**4/(2332800*epsilon) + 11*pi**6/(1469664*epsilon) - f_3**2/(1296*epsilon**2) - 167*f_3/(19440*epsilon**2) + 5*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","16854":"5*f_3/(41472*epsilon) + pi**4/(18662400*epsilon) + 235991/(1612431360*epsilon) - f_3/(2560*epsilon**2) - 2119/(4199040*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(5760*epsilon**3) + 44329/(67184640*epsilon**3) - 491/(1119744*epsilon**4) + 73/(466560*epsilon**5) - 1/(38880*epsilon**6)","16855":"-f_3**2/(77760*epsilon) - 1853*f_3/(93312*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 5327*f_5/(233280*epsilon) - 11*f_7/(51840*epsilon) + 37*pi**4/(4665600*epsilon) + 19*pi**6/(5878656*epsilon) + 23*f_3**2/(6480*epsilon**2) + 187*f_3/(9720*epsilon**2) - 251*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","16856":"-7*f_3/(124416*epsilon) + 7*f_5/(138240*epsilon) + pi**4/(4147200*epsilon) + 318271/(3224862720*epsilon) + 73*f_3/(414720*epsilon**2) - pi**4/(4147200*epsilon**2) + 15353/(134369280*epsilon**2) - f_3/(5760*epsilon**3) - 13879/(22394880*epsilon**3) + 2707/(3732480*epsilon**4) - 67/(155520*epsilon**5) + 1/(8640*epsilon**6)","16857":"-287*f_3/(414720*epsilon) + f_5/(207360*epsilon) - 41*pi**4/(37324800*epsilon) - 109201/(1209323520*epsilon) + 251*f_3/(311040*epsilon**2) - pi**4/(1244160*epsilon**2) + 271283/(161243136*epsilon**2) - f_3/(10368*epsilon**3) - 64597/(33592320*epsilon**3) + 1261/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(38880*epsilon**6)","16858":"-361*f_3**2/(103680*epsilon) + 10799*f_3/(2799360*epsilon) + 73*f_5/(34560*epsilon) - 37037/(8398080*epsilon) + 11*pi**6/(39191040*epsilon) + 97*pi**4/(11197440*epsilon) - 641*f_3/(186624*epsilon**2) - 89*f_5/(51840*epsilon**2) - 43*pi**4/(3110400*epsilon**2) + 13861/(2799360*epsilon**2) + 193*f_3/(38880*epsilon**3) - 379/(116640*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 1/(1215*epsilon**4)","16859":"-7*f_3**2/(432*epsilon) - pi**4*f_3/(6480*epsilon) - 47*f_3/(19440*epsilon) + 211*f_5/(3888*epsilon) - 107*f_7/(4320*epsilon) - pi**6/(40824*epsilon) + pi**4/(3240*epsilon) + f_3**2/(54*epsilon**2) + 37*f_3/(540*epsilon**2) - 5*f_5/(36*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","16860":"-17*f_3**2/(540*epsilon) - 1417*f_3/(3888*epsilon) - pi**4*f_3/(4050*epsilon) + 875*f_5/(1944*epsilon) - f_7/(17280*epsilon) - pi**4/(21600*epsilon) + pi**6/(20412*epsilon) + 5*f_3**2/(108*epsilon**2) + 38*f_3/(135*epsilon**2) - 5*f_5/(12*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","16861":"-109*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 6133*f_3/(15552*epsilon) - 13027*f_5/(38880*epsilon) - 643*f_7/(17280*epsilon) - 5*pi**6/(163296*epsilon) + 29*pi**4/(259200*epsilon) + 11*f_3**2/(540*epsilon**2) - 4*f_3/(15*epsilon**2) + 7*f_5/(24*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16862":"-473*f_3/(311040*epsilon) + f_5/(324*epsilon) - 29*pi**4/(1036800*epsilon) + 395801/(201553920*epsilon) + 341*f_3/(51840*epsilon**2) - 589001/(67184640*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 13*f_3/(4320*epsilon**3) + 72229/(11197440*epsilon**3) - 437/(186624*epsilon**4) + 11/(15552*epsilon**5) - 1/(6480*epsilon**6)","16863":"f_3**2/(5760*epsilon) + 59*f_3/(497664*epsilon) - 5*f_5/(15552*epsilon) - 125897/(67184640*epsilon) - pi**6/(8709120*epsilon) + 287*pi**4/(111974400*epsilon) + 19*f_3/(69120*epsilon**2) + f_5/(2592*epsilon**2) - pi**4/(933120*epsilon**2) + 13481/(14929920*epsilon**2) - 11*f_3/(7776*epsilon**3) - pi**4/(622080*epsilon**3) + 421/(155520*epsilon**3) + 7*f_3/(5184*epsilon**4) - 251/(62208*epsilon**4) + 1/(648*epsilon**5)","16864":"f_3**2/(17280*epsilon) + 23149*f_3/(44789760*epsilon) - 29*f_5/(155520*epsilon) - 1717421/(806215680*epsilon) - pi**6/(26127360*epsilon) + 3509*pi**4/(1343692800*epsilon) - 739*f_3/(746496*epsilon**2) + f_5/(7776*epsilon**2) - 5*pi**4/(1492992*epsilon**2) + 26705/(8957952*epsilon**2) + 19*f_3/(31104*epsilon**3) - 1259/(746496*epsilon**3) + pi**4/(933120*epsilon**3) - f_3/(7776*epsilon**4) + 31/(62208*epsilon**4) - 1/(15552*epsilon**5)","16865":"11*f_3**2/(51840*epsilon) - 16399*f_3/(11197440*epsilon) - f_5/(25920*epsilon) - pi**6/(2799360*epsilon) - 11*pi**4/(4478976*epsilon) + 1781/(11197440*epsilon) + 731*f_3/(233280*epsilon**2) + f_5/(2160*epsilon**2) - 38597/(22394880*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 29*f_3/(9720*epsilon**3) + pi**4/(777600*epsilon**3) + 2449/(622080*epsilon**3) + 11*f_3/(6480*epsilon**4) - 647/(155520*epsilon**4) + 19/(12960*epsilon**5)","16866":"-13*f_3**2/(5760*epsilon) - 10999*f_3/(1244160*epsilon) + 11*f_5/(6912*epsilon) - 11*pi**4/(460800*epsilon) + pi**6/(544320*epsilon) + 158941/(14929920*epsilon) + 139*f_3/(11520*epsilon**2) + f_5/(2880*epsilon**2) - 3313/(165888*epsilon**2) + 7*pi**4/(207360*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 73/(23040*epsilon**3) - f_3/(360*epsilon**4) + 103/(17280*epsilon**4) - 1/(480*epsilon**5)","16867":"-11707*f_3/(3732480*epsilon) - 7*f_5/(4320*epsilon) - pi**6/(725760*epsilon) + 439*pi**4/(37324800*epsilon) + 76831/(14929920*epsilon) - 263*f_3/(62208*epsilon**2) + f_5/(216*epsilon**2) - 13*pi**4/(207360*epsilon**2) + 14381/(1492992*epsilon**2) + 29*f_3/(2592*epsilon**3) - 667/(41472*epsilon**3) + pi**4/(25920*epsilon**3) - f_3/(216*epsilon**4) + 77/(10368*epsilon**4) - 1/(864*epsilon**5)","16868":"7*f_3**2/(1080*epsilon) + pi**4*f_3/(6480*epsilon) + 5789*f_3/(77760*epsilon) - 116*f_5/(1215*epsilon) - 13*f_7/(1152*epsilon) - 17*pi**4/(86400*epsilon) + pi**6/(163296*epsilon) - 19*f_3**2/(540*epsilon**2) - 11*f_3/(135*epsilon**2) + 11*f_5/(72*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16869":"23*f_3**2/(2160*epsilon) - 1219*f_3/(3888*epsilon) - pi**4*f_3/(16200*epsilon) + 88*f_5/(243*epsilon) - 67*f_7/(1920*epsilon) - pi**4/(64800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(108*epsilon**2) + 71*f_3/(270*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","16870":"3*f_3**2/(320*epsilon) - 44371*f_3/(1244160*epsilon) + f_5/(576*epsilon) - pi**4/(30720*epsilon) - pi**6/(2177280*epsilon) + 453997/(14929920*epsilon) + 227*f_3/(11520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 25157/(829440*epsilon**2) + 7*pi**4/(207360*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 9/(2560*epsilon**3) - f_3/(360*epsilon**4) + 103/(17280*epsilon**4) - 1/(480*epsilon**5)","16871":"-f_3**2/(24*epsilon) - 3343*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 1403*f_5/(7776*epsilon) + 31*f_7/(1920*epsilon) - 4427/(77760*epsilon) + pi**4/(129600*epsilon) + pi**6/(54432*epsilon) + 13*f_3**2/(540*epsilon**2) + 19*f_3/(135*epsilon**2) - 7*f_5/(27*epsilon**2) - pi**4/(3240*epsilon**2) + 4/(135*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","16872":"-11*f_3**2/(1080*epsilon) + pi**4*f_3/(16200*epsilon) + 7697*f_3/(77760*epsilon) - 2047*f_5/(38880*epsilon) - f_7/(24*epsilon) - pi**6/(81648*epsilon) - 11*pi**4/(259200*epsilon) - f_3**2/(135*epsilon**2) - 16*f_3/(135*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16873":"f_3**2/(270*epsilon) + 2017*f_3/(1866240*epsilon) - f_5/(30*epsilon) - 31*pi**6/(3265920*epsilon) - 277*pi**4/(18662400*epsilon) + 214877/(5598720*epsilon) + 137*f_3/(31104*epsilon**2) + f_5/(27*epsilon**2) - 4691/(93312*epsilon**2) + pi**4/(11520*epsilon**2) - 17*f_3/(1296*epsilon**3) - pi**4/(12960*epsilon**3) + 83/(3888*epsilon**3) + f_3/(108*epsilon**4) - 1/(324*epsilon**4)","16874":"-11*f_3**2/(25920*epsilon) + 6781*f_3/(5598720*epsilon) - 7*f_5/(8640*epsilon) - 9533/(3359232*epsilon) + pi**6/(1399680*epsilon) + 689*pi**4/(55987200*epsilon) - 1417*f_3/(233280*epsilon**2) - f_5/(1080*epsilon**2) + pi**4/(86400*epsilon**2) + 359/(139968*epsilon**2) + 61*f_3/(9720*epsilon**3) - 259/(116640*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(9720*epsilon**4)","16875":"7*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 19597*f_3/(155520*epsilon) - 6533*f_5/(77760*epsilon) - 19*f_7/(432*epsilon) - 19*pi**6/(326592*epsilon) + 181*pi**4/(518400*epsilon) - f_3**2/(216*epsilon**2) - 17*f_3/(96*epsilon**2) + 25*f_5/(144*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","16876":"-83*f_3**2/(4320*epsilon) - 14399*f_3/(77760*epsilon) - pi**4*f_3/(64800*epsilon) + 3319*f_5/(15552*epsilon) + 13*f_7/(216*epsilon) - 12391/(155520*epsilon) - pi**4/(1920*epsilon) + 5*pi**6/(46656*epsilon) + f_3**2/(216*epsilon**2) + 115*f_3/(432*epsilon**2) - 155*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(2592*epsilon**2) + 47/(864*epsilon**2) - 5*f_3/(54*epsilon**3) + 5*f_5/(54*epsilon**3) - 1/(108*epsilon**3)","16877":"29*f_3**2/(360*epsilon) - f_3*f_5/(12*epsilon) - 9083*f_3/(25920*epsilon) - 493*f_5/(4320*epsilon) + 147*f_7/(320*epsilon) + pi**4/(86400*epsilon) + 4427/(77760*epsilon) + f_3/(6*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 4/(135*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","16878":"-2839*f_3/(1866240*epsilon) - f_5/(6480*epsilon) - 11*pi**4/(6220800*epsilon) + 18703/(8957952*epsilon) + 3241*f_3/(622080*epsilon**2) + f_5/(2160*epsilon**2) - 10811/(1492992*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - 217*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 4799/(622080*epsilon**3) + f_3/(480*epsilon**4) - 67/(12960*epsilon**4) + 7/(4320*epsilon**5)","16879":"-31*f_3**2/(1080*epsilon) - pi**4*f_3/(10800*epsilon) + 1817*f_3/(17280*epsilon) + f_5/(60*epsilon) + 7*f_7/(480*epsilon) - 313663/(2488320*epsilon) + 11*pi**4/(57600*epsilon) + f_3**2/(36*epsilon**2) - 109*f_3/(864*epsilon**2) - pi**4/(17280*epsilon**2) + 839/(6912*epsilon**2) + 5*f_3/(144*epsilon**3) - 125/(3456*epsilon**3) + 1/(288*epsilon**4)","16880":"f_3**2/(1080*epsilon) - 20827*f_3/(155520*epsilon) + pi**4*f_3/(32400*epsilon) + 607*f_5/(3888*epsilon) + 131*f_7/(4320*epsilon) - 5359/(207360*epsilon) - 7*pi**4/(57600*epsilon) + pi**6/(163296*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(4320*epsilon**2) - 5*f_5/(27*epsilon**2) - 7*pi**4/(129600*epsilon**2) + 29/(1152*epsilon**2) + pi**6/(20412*epsilon**2) - 11*f_3/(540*epsilon**3) + f_5/(27*epsilon**3) - 41/(2160*epsilon**3) + 1/(180*epsilon**4)","16881":"-59*f_3**2/(4320*epsilon) - 2815*f_3/(15552*epsilon) - pi**4*f_3/(64800*epsilon) + 3391*f_5/(15552*epsilon) + 359*f_7/(8640*epsilon) - 12391/(155520*epsilon) - pi**4/(1920*epsilon) + 5*pi**6/(46656*epsilon) + f_3**2/(216*epsilon**2) + 115*f_3/(432*epsilon**2) - 155*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(2592*epsilon**2) + 47/(864*epsilon**2) - 5*f_3/(54*epsilon**3) + 5*f_5/(54*epsilon**3) - 1/(108*epsilon**3)","16882":"-11*f_3**2/(25920*epsilon) - 2681*f_3/(933120*epsilon) + 13*f_5/(10368*epsilon) - 11479/(22394880*epsilon) - pi**6/(1959552*epsilon) + 113*pi**4/(9331200*epsilon) + 979*f_3/(155520*epsilon**2) + f_5/(810*epsilon**2) - 43*pi**4/(1555200*epsilon**2) - 1901/(933120*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 317/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","16883":"-119*f_3**2/(4320*epsilon) + pi**4*f_3/(16200*epsilon) + 9451*f_3/(38880*epsilon) - 16109*f_5/(77760*epsilon) - 559*f_7/(17280*epsilon) - pi**6/(46656*epsilon) + pi**4/(64800*epsilon) - f_3**2/(135*epsilon**2) - 203*f_3/(1080*epsilon**2) + 17*f_5/(72*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16884":"-23*f_3**2/(4320*epsilon) - 253*f_3/(51840*epsilon) - pi**4*f_3/(64800*epsilon) + 4067*f_5/(77760*epsilon) + 599*f_7/(17280*epsilon) - 214877/(1866240*epsilon) - 47*pi**4/(518400*epsilon) + 17*pi**6/(326592*epsilon) + f_3**2/(216*epsilon**2) + 35*f_3/(864*epsilon**2) - 65*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(8640*epsilon**2) + 4691/(31104*epsilon**2) - f_3/(36*epsilon**3) + 5*f_5/(54*epsilon**3) - 83/(1296*epsilon**3) + 1/(108*epsilon**4)","16885":"-7*f_3**2/(8640*epsilon) + pi**4*f_3/(388800*epsilon) + 203*f_3/(19440*epsilon) - 1939*f_5/(93312*epsilon) - 359*f_7/(51840*epsilon) - 17*pi**4/(777600*epsilon) + 40393/(5598720*epsilon) + pi**6/(93312*epsilon) + f_3**2/(6480*epsilon**2) - 67*f_3/(12960*epsilon**2) + 7*f_5/(864*epsilon**2) - 397/(58320*epsilon**2) - pi**6/(489888*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(648*epsilon**3) + 25/(3888*epsilon**3) - 11/(3240*epsilon**4)","16886":"7*f_3**2/(80*epsilon) + f_3*f_5/(80*epsilon) - 22123*f_3/(51840*epsilon) - 3*f_3_5/(40*epsilon) - 119*f_5/(1080*epsilon) + 49*f_7/(128*epsilon) - pi**6/(18144*epsilon) - 83*pi**4/(172800*epsilon) + 12391/(155520*epsilon) + 2063*pi**8/(90720000*epsilon) + 79*f_3/(288*epsilon**2) + 5*f_5/(24*epsilon**2) - 49*f_7/(96*epsilon**2) - 47/(864*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","16887":"49*f_3**2/(155520*epsilon) - 2389*f_3/(933120*epsilon) + pi**4*f_3/(777600*epsilon) - 3403*f_5/(933120*epsilon) + 67*f_7/(34560*epsilon) - 7*pi**6/(1679616*epsilon) + 7*pi**4/(9331200*epsilon) + 11501/(1119744*epsilon) - f_3**2/(2592*epsilon**2) + 5*f_3/(15552*epsilon**2) + 185*f_5/(15552*epsilon**2) - 185/(10368*epsilon**2) - pi**4/(155520*epsilon**2) + 5*pi**6/(979776*epsilon**2) + f_3/(648*epsilon**3) - 5*f_5/(648*epsilon**3) + 35/(3888*epsilon**3) - 1/(648*epsilon**4)","16888":"-2*f_3**2/(45*epsilon) + f_3*f_5/(30*epsilon) - pi**4*f_3/(1800*epsilon) - 3*f_3_5/(40*epsilon) - 13*f_5/(36*epsilon) + 3521*f_7/(8640*epsilon) - pi**6/(13608*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","16889":"-17*f_3**2/(540*epsilon) - f_3/(5*epsilon) - pi**4*f_3/(5400*epsilon) + 53*f_5/(216*epsilon) + 7*f_7/(270*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","16890":"49*f_3**2/(720*epsilon) + f_3*f_5/(30*epsilon) - 4439*f_3/(10368*epsilon) - 3*f_3_5/(40*epsilon) - 131*f_5/(720*epsilon) + 147*f_7/(320*epsilon) - pi**6/(18144*epsilon) - 83*pi**4/(172800*epsilon) + 12391/(155520*epsilon) + 2063*pi**8/(90720000*epsilon) + 79*f_3/(288*epsilon**2) + 5*f_5/(24*epsilon**2) - 49*f_7/(96*epsilon**2) - 47/(864*epsilon**2) + pi**4/(8640*epsilon**2) - f_3/(36*epsilon**3) + 1/(108*epsilon**3)","16891":"79*f_3**2/(4320*epsilon) - 223*f_3/(7776*epsilon) + pi**4*f_3/(4050*epsilon) + 1171*f_5/(77760*epsilon) - 17*f_7/(576*epsilon) - 19*pi**4/(64800*epsilon) + 5*pi**6/(326592*epsilon) - 17*f_3**2/(270*epsilon**2) - f_3/(360*epsilon**2) + 7*f_5/(72*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16892":"-137*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 1757*f_3/(77760*epsilon) + 6167*f_5/(38880*epsilon) - 13*f_7/(216*epsilon) - 19*pi**6/(326592*epsilon) - 3299/(77760*epsilon) + 31*pi**4/(259200*epsilon) + 31*f_3**2/(1080*epsilon**2) - 29*f_3/(2160*epsilon**2) - 53*f_5/(432*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 629/(12960*epsilon**2) + 5*pi**6/(81648*epsilon**2) - 7*f_3/(540*epsilon**3) + 5*f_5/(108*epsilon**3) - 1/(36*epsilon**3) + 1/(180*epsilon**4)","16893":"-19*f_3**2/(180*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(1800*epsilon) - 3*f_3_5/(40*epsilon) - 23*f_5/(72*epsilon) + 1001*f_7/(2880*epsilon) - pi**6/(13608*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","16894":"-11*f_3**2/(576*epsilon) + 13997*f_3/(124416*epsilon) - 1559*f_5/(17280*epsilon) - 42559/(1866240*epsilon) - pi**6/(272160*epsilon) + 41*pi**4/(414720*epsilon) - 211*f_3/(3456*epsilon**2) + 23*f_5/(480*epsilon**2) + pi**4/(518400*epsilon**2) + 13/(1152*epsilon**2) - f_3/(80*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","16895":"139*f_3**2/(8640*epsilon) - 32831*f_3/(622080*epsilon) - 779*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - 11*pi**4/(230400*epsilon) - pi**6/(1632960*epsilon) + 29227/(373248*epsilon) + 31*f_3/(1152*epsilon**2) + 157*f_5/(4320*epsilon**2) - 73/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 37/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","16896":"17*f_3**2/(4320*epsilon) - 23*f_3/(19440*epsilon) + 19*f_5/(17280*epsilon) - 17*pi**6/(3265920*epsilon) - 17*pi**4/(388800*epsilon) + 12077/(2985984*epsilon) - 67*f_3/(5184*epsilon**2) + 17*f_5/(2160*epsilon**2) + 779/(207360*epsilon**2) + pi**4/(11520*epsilon**2) + f_3/(96*epsilon**3) - 277/(25920*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(160*epsilon**4) - 1/(720*epsilon**5)","16897":"-2839*f_3/(1866240*epsilon) - f_5/(6480*epsilon) - 11*pi**4/(6220800*epsilon) + 18703/(8957952*epsilon) + 3241*f_3/(622080*epsilon**2) + f_5/(2160*epsilon**2) - 10811/(1492992*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - 217*f_3/(51840*epsilon**3) - pi**4/(518400*epsilon**3) + 4799/(622080*epsilon**3) + f_3/(480*epsilon**4) - 67/(12960*epsilon**4) + 7/(4320*epsilon**5)","16898":"167*f_3**2/(8640*epsilon) + 2639*f_3/(38880*epsilon) - 773*f_5/(5760*epsilon) + 13*pi**4/(155520*epsilon) + 29*pi**6/(3265920*epsilon) + 2669/(233280*epsilon) - 337*f_3/(12960*epsilon**2) + 197*f_5/(4320*epsilon**2) - 653/(38880*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 11/(1080*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","16899":"f_3**2/(108*epsilon) - pi**4*f_3/(32400*epsilon) + 3829*f_3/(15552*epsilon) - 3341*f_5/(19440*epsilon) - 1973*f_7/(17280*epsilon) - 5*pi**6/(163296*epsilon) + 29*pi**4/(259200*epsilon) + f_3**2/(270*epsilon**2) - 19*f_3/(90*epsilon**2) + f_5/(4*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16900":"-17*f_3**2/(1440*epsilon) - pi**4*f_3/(21600*epsilon) + 7603*f_3/(207360*epsilon) + 13*f_5/(17280*epsilon) + 7*f_7/(1920*epsilon) - 154843/(4976640*epsilon) + 13*pi**4/(230400*epsilon) + f_3**2/(72*epsilon**2) - 149*f_3/(3456*epsilon**2) + 463/(13824*epsilon**2) + f_3/(96*epsilon**3) - 85/(6912*epsilon**3) + 1/(576*epsilon**4)","16901":"59*f_3**2/(1080*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 47*f_5/(108*epsilon) - 1253*f_7/(2880*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","16902":"-37*f_3**2/(1080*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(5400*epsilon) + 19*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 29*f_5/(48*epsilon) + 1561*f_7/(3456*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","16903":"f_3**2/(1080*epsilon) - 319*f_3/(2430*epsilon) + pi**4*f_3/(129600*epsilon) + 2389*f_5/(15552*epsilon) + 347*f_7/(5760*epsilon) - 2671/(51840*epsilon) - pi**6/(81648*epsilon) - f_3**2/(432*epsilon**2) + 7*f_3/(72*epsilon**2) - 23*f_5/(144*epsilon**2) - 13*pi**4/(129600*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 481/(12960*epsilon**2) - 13*f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 11/(864*epsilon**3) + 1/(360*epsilon**4)","16904":"f_3**2/(45*epsilon) - 23*f_3*f_5/(240*epsilon) + 73*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 13*f_5/(54*epsilon) - 49*f_7/(128*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","16905":"-f_3**2/(2880*epsilon) + 7*f_3/(10240*epsilon) + 59*f_5/(77760*epsilon) - 1001*pi**4/(223948800*epsilon) + pi**6/(4354560*epsilon) + 158927/(134369280*epsilon) + 23*f_3/(13824*epsilon**2) - f_5/(1296*epsilon**2) - 9113/(1492992*epsilon**2) + 47*pi**4/(3732480*epsilon**2) - 37*f_3/(15552*epsilon**3) - pi**4/(155520*epsilon**3) + 79/(13824*epsilon**3) + f_3/(1296*epsilon**4) - 73/(31104*epsilon**4) + 1/(2592*epsilon**5)","16906":"7*f_3**2/(720*epsilon) - 137203*f_3/(3732480*epsilon) + f_5/(1440*epsilon) - pi**6/(725760*epsilon) + 439*pi**4/(37324800*epsilon) + 90491/(2985984*epsilon) + 601*f_3/(62208*epsilon**2) + f_5/(216*epsilon**2) - 13*pi**4/(207360*epsilon**2) - 7651/(1492992*epsilon**2) + 29*f_3/(2592*epsilon**3) - 595/(41472*epsilon**3) + pi**4/(25920*epsilon**3) - f_3/(216*epsilon**4) + 77/(10368*epsilon**4) - 1/(864*epsilon**5)","16907":"29*f_3**2/(5760*epsilon) + 49097*f_3/(3732480*epsilon) + 479*f_5/(34560*epsilon) - 49*f_7/(1920*epsilon) - 302609/(14929920*epsilon) + pi**6/(1088640*epsilon) + 2491*pi**4/(37324800*epsilon) - 1451*f_3/(62208*epsilon**2) - 7*f_5/(1728*epsilon**2) - 13*pi**4/(207360*epsilon**2) + 48077/(1492992*epsilon**2) + 29*f_3/(2592*epsilon**3) - 883/(41472*epsilon**3) + pi**4/(25920*epsilon**3) - f_3/(216*epsilon**4) + 77/(10368*epsilon**4) - 1/(864*epsilon**5)","16908":"-227*f_3/(155520*epsilon) - f_5/(6480*epsilon) - 19*pi**4/(1555200*epsilon) + 84107/(22394880*epsilon) + 41*f_3/(6480*epsilon**2) + f_5/(2160*epsilon**2) - 10517/(746496*epsilon**2) + 11*pi**4/(259200*epsilon**2) - 77*f_3/(6480*epsilon**3) - pi**4/(32400*epsilon**3) + 1/(54*epsilon**3) + f_3/(180*epsilon**4) - 25/(2592*epsilon**4) + 1/(540*epsilon**5)","16909":"-17*f_3**2/(34560*epsilon) - 2339*f_3/(7464960*epsilon) - 7*f_5/(69120*epsilon) - pi**6/(6531840*epsilon) + 521*pi**4/(223948800*epsilon) + 127153/(107495424*epsilon) + 931*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - 19673/(14929920*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + pi**4/(777600*epsilon**3) + 6269/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 17/(11520*epsilon**4) + 7/(12960*epsilon**5)","16910":"-13*f_3**2/(2160*epsilon) - 379*f_3/(155520*epsilon) + 41*f_5/(2880*epsilon) - 1325/(46656*epsilon) - 29*pi**4/(1555200*epsilon) + 37*pi**6/(1632960*epsilon) + 139*f_3/(6480*epsilon**2) - 37*f_5/(1080*epsilon**2) - pi**4/(14400*epsilon**2) + 47/(19440*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","16911":"-11*f_3**2/(1080*epsilon) + 961*f_3/(31104*epsilon) + 13*f_5/(8640*epsilon) - 6167/(116640*epsilon) - 41*pi**4/(1555200*epsilon) + 37*pi**6/(1632960*epsilon) + 43*f_3/(6480*epsilon**2) - 37*f_5/(1080*epsilon**2) - pi**4/(14400*epsilon**2) + 127/(9720*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 13/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","16912":"19*f_3**2/(2160*epsilon) - 10597*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 2537*f_5/(7776*epsilon) - 13*f_7/(2880*epsilon) - 1367/(77760*epsilon) - pi**6/(163296*epsilon) + pi**4/(129600*epsilon) - f_3**2/(270*epsilon**2) + 59*f_3/(270*epsilon**2) - 5*f_5/(18*epsilon**2) - pi**4/(3240*epsilon**2) + 7/(540*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","16913":"-7*f_3**2/(432*epsilon) + 7187*f_3/(207360*epsilon) - 13*f_5/(720*epsilon) - 347*pi**4/(6220800*epsilon) - 3257/(1492992*epsilon) + 13*pi**6/(3265920*epsilon) - 113*f_3/(5184*epsilon**2) + 13*f_5/(4320*epsilon**2) + 433/(103680*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 263/(25920*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 13/(1440*epsilon**4) - 1/(360*epsilon**5)","16914":"-13*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 13961*f_3/(77760*epsilon) - 161*f_5/(1215*epsilon) - 67*f_7/(1440*epsilon) - 5*pi**6/(163296*epsilon) + 29*pi**4/(259200*epsilon) + 11*f_3**2/(540*epsilon**2) - 19*f_3/(90*epsilon**2) + 17*f_5/(72*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16915":"-11*f_3**2/(540*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(5400*epsilon) + 11*f_3/(120*epsilon) - 3*f_3_5/(40*epsilon) - 269*f_5/(432*epsilon) + 1267*f_7/(2880*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","16916":"f_3**2/(135*epsilon) - 961*f_3/(77760*epsilon) - 143*f_5/(5760*epsilon) - 53*pi**4/(3110400*epsilon) + pi**6/(466560*epsilon) + 1103/(29160*epsilon) + 137*f_3/(6480*epsilon**2) + 19*f_5/(1080*epsilon**2) - 3367/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 11/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","16917":"-11*f_3**2/(1080*epsilon) + 10685*f_3/(373248*epsilon) - 179*f_5/(4320*epsilon) - 31*pi**6/(3265920*epsilon) + 31*pi**4/(3732480*epsilon) + 145757/(5598720*epsilon) - 295*f_3/(31104*epsilon**2) + f_5/(27*epsilon**2) - 4259/(93312*epsilon**2) + pi**4/(11520*epsilon**2) - 17*f_3/(1296*epsilon**3) - pi**4/(12960*epsilon**3) + 83/(3888*epsilon**3) + f_3/(108*epsilon**4) - 1/(324*epsilon**4)","16918":"161*f_3/(77760*epsilon) + f_5/(3240*epsilon) - 233/(58320*epsilon) + pi**4/(51840*epsilon) - 113*f_3/(12960*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(14400*epsilon**2) + 557/(38880*epsilon**2) + 53*f_3/(3240*epsilon**3) - 131/(9720*epsilon**3) + pi**4/(16200*epsilon**3) - f_3/(90*epsilon**4) + 1/(270*epsilon**4)","16919":"-77*f_3**2/(2160*epsilon) - 25*f_3/(486*epsilon) - pi**4*f_3/(8100*epsilon) + 1655*f_5/(15552*epsilon) + 37*f_7/(11520*epsilon) + pi**6/(326592*epsilon) + 13*pi**4/(129600*epsilon) + 17*f_3**2/(540*epsilon**2) + 19*f_3/(360*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**4/(6480*epsilon**2) + pi**6/(40824*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","16920":"-41*f_3**2/(6480*epsilon) + pi**4*f_3/(43200*epsilon) + 293*f_3/(17280*epsilon) - 5*f_5/(3456*epsilon) - 12403/(1244160*epsilon) - 7*pi**4/(259200*epsilon) + f_3**2/(270*epsilon**2) - 23*f_3/(1080*epsilon**2) + pi**4/(86400*epsilon**2) + 943/(51840*epsilon**2) + 23*f_3/(2160*epsilon**3) - 31/(2592*epsilon**3) + 13/(4320*epsilon**4)","16921":"-17*f_3**2/(17280*epsilon) - 2579*f_3/(1244160*epsilon) + 23*f_5/(6912*epsilon) - 330989/(89579520*epsilon) + 11*pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) + 37*f_3/(19440*epsilon**2) - 7*f_5/(4320*epsilon**2) - 1097/(497664*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - 809/(622080*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(1152*epsilon**4) - 7/(2160*epsilon**5)","16922":"-f_3**2/(40*epsilon) - 23*f_3*f_5/(240*epsilon) + 5*f_3/(12*epsilon) + 3*f_3_5/(40*epsilon) + 25*f_5/(108*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","16923":"-7*f_3**2/(120*epsilon) - 13*f_3*f_5/(240*epsilon) + 31*f_3/(60*epsilon) + 3*f_3_5/(40*epsilon) + 17*f_5/(144*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","16924":"-13*f_3**2/(720*epsilon) - 11*pi**4*f_3/(129600*epsilon) + 121*f_3/(19440*epsilon) + 877*f_5/(15552*epsilon) + 677*f_7/(17280*epsilon) - 2671/(51840*epsilon) - pi**6/(27216*epsilon) + pi**4/(5184*epsilon) + 11*f_3**2/(432*epsilon**2) - f_3/(54*epsilon**2) - 29*f_5/(432*epsilon**2) - 13*pi**4/(129600*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 481/(12960*epsilon**2) - 13*f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 11/(864*epsilon**3) + 1/(360*epsilon**4)","16925":"-f_3**2/(60*epsilon) - 23*f_3*f_5/(240*epsilon) + 127*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 41*f_5/(216*epsilon) - 833*f_7/(1920*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","16926":"f_3**2/(60*epsilon) - 851*f_3/(15552*epsilon) + pi**4*f_3/(6480*epsilon) + 439*f_5/(19440*epsilon) + 17*f_7/(1440*epsilon) - 71*pi**4/(259200*epsilon) + pi**6/(54432*epsilon) - 19*f_3**2/(540*epsilon**2) + 11*f_3/(540*epsilon**2) + 11*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16927":"-f_3**2/(720*epsilon) - 6179*f_3/(25920*epsilon) - 973*f_5/(4320*epsilon) + 931*f_7/(1920*epsilon) + pi**4/(86400*epsilon) + 2339/(77760*epsilon) + f_3/(6*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 11/(540*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","16928":"f_3**2/(360*epsilon) + 2567*f_3/(77760*epsilon) - 899*f_5/(17280*epsilon) - 11*pi**6/(1088640*epsilon) + 91*pi**4/(3110400*epsilon) + 5761/(233280*epsilon) - 169*f_3/(6480*epsilon**2) + 23*f_5/(360*epsilon**2) - 2071/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","16929":"-f_3**2/(108*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(5400*epsilon) + 13*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 11*f_5/(24*epsilon) + 5159*f_7/(17280*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","16930":"f_3**2/(180*epsilon) - 1363*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 359*f_5/(7776*epsilon) - f_7/(144*epsilon) - pi**6/(54432*epsilon) + pi**4/(4800*epsilon) - f_3**2/(108*epsilon**2) + 41*f_3/(540*epsilon**2) - 5*f_5/(54*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","16931":"-41*f_3**2/(25920*epsilon) + 14039*f_3/(5598720*epsilon) - 67*f_5/(62208*epsilon) - 137*pi**4/(6998400*epsilon) - pi**6/(19595520*epsilon) + 421/(122880*epsilon) + 65*f_3/(15552*epsilon**2) + f_5/(2592*epsilon**2) - 1733/(165888*epsilon**2) + 29*pi**4/(933120*epsilon**2) - 5*f_3/(972*epsilon**3) - pi**4/(77760*epsilon**3) + 767/(93312*epsilon**3) + f_3/(648*epsilon**4) - 11/(3888*epsilon**4) + 1/(2592*epsilon**5)","16932":"-f_3**2/(120*epsilon) + 1723*f_3/(77760*epsilon) - f_5/(5760*epsilon) - 12547/(1244160*epsilon) - pi**4/(32400*epsilon) + f_3**2/(120*epsilon**2) - 17*f_3/(720*epsilon**2) + 13*pi**4/(259200*epsilon**2) + 1519/(155520*epsilon**2) + 13*f_3/(2160*epsilon**3) - 7/(864*epsilon**3) + 13/(4320*epsilon**4)","16933":"-43*f_3**2/(4320*epsilon) - pi**4*f_3/(32400*epsilon) + 7723*f_3/(38880*epsilon) - 10799*f_5/(77760*epsilon) - 271*f_7/(4320*epsilon) - 5*pi**6/(326592*epsilon) + pi**4/(64800*epsilon) + 11*f_3**2/(540*epsilon**2) - 203*f_3/(1080*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16934":"13*f_3**2/(2160*epsilon) - 461*f_3/(19440*epsilon) + pi**4*f_3/(32400*epsilon) + 139*f_5/(3888*epsilon) - 13*f_7/(2880*epsilon) - pi**6/(23328*epsilon) + pi**4/(3600*epsilon) - 11*f_3**2/(540*epsilon**2) + 8*f_3/(135*epsilon**2) - f_5/(18*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","16935":"-f_3**2/(1080*epsilon) - f_3*f_5/(30*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 10*f_5/(27*epsilon) - 1477*f_7/(4320*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","16936":"-7*f_3**2/(2160*epsilon) + 4597*f_3/(622080*epsilon) - 49*f_5/(11520*epsilon) - 168413/(29859840*epsilon) + 13*pi**6/(6531840*epsilon) + 143*pi**4/(6220800*epsilon) - 163*f_3/(25920*epsilon**2) - 13*f_5/(4320*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 2813/(829440*epsilon**2) + 7*f_3/(2880*epsilon**3) - 47/(41472*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 31/(5760*epsilon**4) - 1/(360*epsilon**5)","16937":"49*f_3**2/(540*epsilon) - 23*f_3*f_5/(240*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 91*f_5/(216*epsilon) - 7721*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","16938":"31*f_3**2/(17280*epsilon) + 103*f_3/(155520*epsilon) - 439*f_5/(17280*epsilon) - 7*pi**4/(155520*epsilon) + 7*pi**6/(933120*epsilon) + 13013/(466560*epsilon) + 641*f_3/(25920*epsilon**2) + 67*f_5/(8640*epsilon**2) - 1247/(77760*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 19/(4320*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","16939":"f_3**2/(4320*epsilon) - 197*f_3/(92160*epsilon) + 59*f_5/(77760*epsilon) - 677*pi**4/(223948800*epsilon) + pi**6/(4354560*epsilon) + 520133/(134369280*epsilon) + 35*f_3/(13824*epsilon**2) - f_5/(1296*epsilon**2) - 11741/(1492992*epsilon**2) + 47*pi**4/(3732480*epsilon**2) - 37*f_3/(15552*epsilon**3) - pi**4/(155520*epsilon**3) + 83/(13824*epsilon**3) + f_3/(1296*epsilon**4) - 73/(31104*epsilon**4) + 1/(2592*epsilon**5)","16940":"11*f_3**2/(360*epsilon) - 23*f_3*f_5/(240*epsilon) + 103*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 73*f_5/(216*epsilon) - 1127*f_7/(1920*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","16941":"f_3**2/(2160*epsilon) - 1387*f_3/(19440*epsilon) - pi**4*f_3/(32400*epsilon) + 1349*f_5/(15552*epsilon) - 281*f_7/(34560*epsilon) + pi**6/(326592*epsilon) + pi**4/(25920*epsilon) + f_3**2/(270*epsilon**2) + 97*f_3/(1080*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**4/(6480*epsilon**2) + pi**6/(40824*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","16942":"-29*f_3**2/(1440*epsilon) + pi**4*f_3/(16200*epsilon) + 1163*f_3/(7776*epsilon) - 8549*f_5/(77760*epsilon) - 559*f_7/(17280*epsilon) - pi**6/(108864*epsilon) - pi**4/(16200*epsilon) - f_3**2/(135*epsilon**2) - 17*f_3/(120*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16943":"-5*f_3**2/(432*epsilon) - pi**4*f_3/(21600*epsilon) + 6323*f_3/(207360*epsilon) - 107*f_5/(17280*epsilon) + 7*f_7/(960*epsilon) - 21919/(995328*epsilon) + 13*pi**4/(230400*epsilon) + f_3**2/(72*epsilon**2) - 149*f_3/(3456*epsilon**2) + 415/(13824*epsilon**2) + f_3/(96*epsilon**3) - 85/(6912*epsilon**3) + 1/(576*epsilon**4)","16944":"127*f_3**2/(17280*epsilon) - 22811*f_3/(1244160*epsilon) + 7*f_5/(6912*epsilon) + pi**6/(1088640*epsilon) + 487*pi**4/(37324800*epsilon) + 715747/(89579520*epsilon) + 43*f_3/(4860*epsilon**2) - 7*f_5/(4320*epsilon**2) - 4985/(497664*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - pi**4/(129600*epsilon**3) + 271/(622080*epsilon**3) - f_3/(1080*epsilon**4) + 7/(1152*epsilon**4) - 7/(2160*epsilon**5)","16945":"f_3**2/(720*epsilon) - 19483*f_3/(3732480*epsilon) - 17*f_5/(4320*epsilon) - pi**6/(725760*epsilon) + 439*pi**4/(37324800*epsilon) + 113407/(14929920*epsilon) - 263*f_3/(62208*epsilon**2) + f_5/(216*epsilon**2) - 13*pi**4/(207360*epsilon**2) + 12653/(1492992*epsilon**2) + 29*f_3/(2592*epsilon**3) - 667/(41472*epsilon**3) + pi**4/(25920*epsilon**3) - f_3/(216*epsilon**4) + 77/(10368*epsilon**4) - 1/(864*epsilon**5)","16946":"37*f_3**2/(17280*epsilon) - 33973*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - 991*pi**4/(37324800*epsilon) - pi**6/(1088640*epsilon) + 1190707/(89579520*epsilon) + 343*f_3/(51840*epsilon**2) + 7*f_5/(4320*epsilon**2) - 10105/(1492992*epsilon**2) + pi**4/(259200*epsilon**2) + 53*f_3/(6480*epsilon**3) - 7727/(622080*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(120*epsilon**4) + 173/(10368*epsilon**4) - 7/(1080*epsilon**5)","16947":"-2947*f_3/(2799360*epsilon) - 7*f_5/(51840*epsilon) + 7*pi**4/(1555200*epsilon) + 226637/(67184640*epsilon) + 533*f_3/(466560*epsilon**2) - 101339/(22394880*epsilon**2) - pi**4/(1555200*epsilon**2) - 49*f_3/(19440*epsilon**3) + 10373/(1866240*epsilon**3) + f_3/(648*epsilon**4) - 145/(31104*epsilon**4) + 7/(4320*epsilon**5)","16948":"-f_3**2/(384*epsilon) + 91217*f_3/(3732480*epsilon) + 299*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 363449/(14929920*epsilon) + pi**6/(1088640*epsilon) + 1627*pi**4/(37324800*epsilon) - 1451*f_3/(62208*epsilon**2) - 7*f_5/(1728*epsilon**2) - 13*pi**4/(207360*epsilon**2) + 58013/(1492992*epsilon**2) + 29*f_3/(2592*epsilon**3) - 955/(41472*epsilon**3) + pi**4/(25920*epsilon**3) - f_3/(216*epsilon**4) + 77/(10368*epsilon**4) - 1/(864*epsilon**5)","16949":"11*f_3**2/(51840*epsilon) - 18559*f_3/(11197440*epsilon) + 19*f_5/(25920*epsilon) - pi**6/(2799360*epsilon) - 11*pi**4/(4478976*epsilon) + 1889/(11197440*epsilon) + 731*f_3/(233280*epsilon**2) + f_5/(2160*epsilon**2) - 41189/(22394880*epsilon**2) - 7*pi**4/(1555200*epsilon**2) - 29*f_3/(9720*epsilon**3) + pi**4/(777600*epsilon**3) + 2449/(622080*epsilon**3) + 11*f_3/(6480*epsilon**4) - 647/(155520*epsilon**4) + 19/(12960*epsilon**5)","16950":"-23*f_3**2/(11520*epsilon) + 5729*f_3/(5598720*epsilon) - 5*f_5/(20736*epsilon) - 1703*pi**4/(55987200*epsilon) + pi**6/(13063680*epsilon) + 74867/(14929920*epsilon) + 1163*f_3/(186624*epsilon**2) - f_5/(10368*epsilon**2) - 25051/(2239488*epsilon**2) + 19*pi**4/(622080*epsilon**2) - 19*f_3/(3888*epsilon**3) - pi**4/(77760*epsilon**3) + 1015/(124416*epsilon**3) + f_3/(648*epsilon**4) - 43/(15552*epsilon**4) + 1/(2592*epsilon**5)","16951":"367*f_3**2/(103680*epsilon) - 57901*f_3/(5598720*epsilon) + 83*f_5/(25920*epsilon) - 67*pi**4/(27993600*epsilon) + 19*pi**6/(39191040*epsilon) + 460903/(89579520*epsilon) + 5419*f_3/(933120*epsilon**2) - 91*f_5/(51840*epsilon**2) - 5393/(1119744*epsilon**2) + pi**4/(115200*epsilon**2) - 217*f_3/(38880*epsilon**3) - pi**4/(194400*epsilon**3) + 473/(62208*epsilon**3) + f_3/(405*epsilon**4) - 155/(31104*epsilon**4) + 7/(6480*epsilon**5)","16952":"-13*f_3**2/(4320*epsilon) + 8047*f_3/(1119744*epsilon) + f_5/(648*epsilon) - 49597/(14929920*epsilon) - 703*pi**4/(27993600*epsilon) + pi**6/(2177280*epsilon) + 569*f_3/(186624*epsilon**2) - f_5/(648*epsilon**2) - 12199/(2239488*epsilon**2) + 19*pi**4/(622080*epsilon**2) - 19*f_3/(3888*epsilon**3) - pi**4/(77760*epsilon**3) + 871/(124416*epsilon**3) + f_3/(648*epsilon**4) - 43/(15552*epsilon**4) + 1/(2592*epsilon**5)","16953":"13*f_3**2/(1620*epsilon) - 3887*f_3/(155520*epsilon) + pi**4*f_3/(21600*epsilon) - f_5/(288*epsilon) - pi**4/(12960*epsilon) + 1603/(77760*epsilon) - f_3**2/(54*epsilon**2) + 5*f_3/(144*epsilon**2) - 295/(15552*epsilon**2) + pi**4/(51840*epsilon**2) - 7*f_3/(432*epsilon**3) + 7/(1296*epsilon**3)","16954":"7*f_3**2/(2160*epsilon) + pi**4*f_3/(194400*epsilon) + 251*f_3/(19440*epsilon) - 6391*f_5/(116640*epsilon) - 319*f_7/(51840*epsilon) - 5*pi**6/(163296*epsilon) + 43*pi**4/(777600*epsilon) + 191641/(2799360*epsilon) - f_3**2/(648*epsilon**2) - 53*f_3/(2592*epsilon**2) + 95*f_5/(1296*epsilon**2) - 6023/(93312*epsilon**2) - pi**4/(25920*epsilon**2) + 5*pi**6/(244944*epsilon**2) + f_3/(108*epsilon**3) - 5*f_5/(162*epsilon**3) + 23/(972*epsilon**3) - 1/(324*epsilon**4)","16955":"f_3**2/(5760*epsilon) - 1627*f_3/(2985984*epsilon) - 11*f_5/(155520*epsilon) - 203*pi**4/(89579520*epsilon) - pi**6/(8709120*epsilon) + 47147/(53747712*epsilon) + 29*f_3/(46080*epsilon**2) - f_5/(12960*epsilon**2) - 4391/(2985984*epsilon**2) + 143*pi**4/(37324800*epsilon**2) - 271*f_3/(155520*epsilon**3) - 7*pi**4/(1555200*epsilon**3) + 19/(5120*epsilon**3) + 13*f_3/(12960*epsilon**4) - 883/(311040*epsilon**4) + 19/(25920*epsilon**5)","16956":"f_3**2/(4320*epsilon) + 22081*f_3/(622080*epsilon) - 341*f_5/(8640*epsilon) - 812831/(268738560*epsilon) - pi**6/(326592*epsilon) + 7*pi**4/(129600*epsilon) - 5*f_3/(1728*epsilon**2) + f_5/(216*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 101027/(22394880*epsilon**2) - 7*f_3/(2160*epsilon**3) + 10747/(1866240*epsilon**3) + 1/(31104*epsilon**4) - 7/(1620*epsilon**5) + 1/(540*epsilon**6)","16957":"19*f_3**2/(1080*epsilon) - 1369*f_3/(25920*epsilon) + pi**4*f_3/(10800*epsilon) - 199*f_5/(17280*epsilon) - 7*f_7/(480*epsilon) - pi**4/(17280*epsilon) + 211/(3888*epsilon) - f_3**2/(36*epsilon**2) + 5*f_3/(108*epsilon**2) - 17/(648*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","16958":"19*f_3**2/(1080*epsilon) - 373*f_3/(10368*epsilon) + pi**4*f_3/(10800*epsilon) - 19*f_5/(1080*epsilon) - 7*f_7/(480*epsilon) - pi**4/(17280*epsilon) + 3299/(77760*epsilon) - f_3**2/(36*epsilon**2) + 5*f_3/(108*epsilon**2) - 121/(5184*epsilon**2) - pi**4/(17280*epsilon**2) - f_3/(144*epsilon**3) + 1/(432*epsilon**3)","16959":"f_3**2/(360*epsilon) - 12587*f_3/(1866240*epsilon) + 7*f_5/(2160*epsilon) - 38761/(14929920*epsilon) + 71*pi**4/(18662400*epsilon) + pi**6/(362880*epsilon) + 677*f_3/(77760*epsilon**2) - f_5/(270*epsilon**2) - 3067/(373248*epsilon**2) + 5*f_3/(648*epsilon**3) - 407/(51840*epsilon**3) + pi**4/(64800*epsilon**3) - f_3/(135*epsilon**4) + 151/(12960*epsilon**4) - 7/(2160*epsilon**5)","16960":"-121*f_3**2/(51840*epsilon) + 6011*f_3/(622080*epsilon) + 7*f_5/(5760*epsilon) - 62789/(5598720*epsilon) + pi**6/(2449440*epsilon) + 13*pi**4/(1166400*epsilon) - 419*f_3/(103680*epsilon**2) - 43*f_5/(25920*epsilon**2) - 53*pi**4/(3110400*epsilon**2) + 131/(15552*epsilon**2) - f_3/(540*epsilon**3) + 7/(13824*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 13/(5184*epsilon**4) + 1/(1440*epsilon**5)","16961":"f_3**2/(1440*epsilon) + 37507*f_3/(3732480*epsilon) + 139*f_5/(17280*epsilon) - 49*f_7/(3840*epsilon) - 196121/(14929920*epsilon) + pi**6/(725760*epsilon) + 1139*pi**4/(37324800*epsilon) - 4301*f_3/(311040*epsilon**2) - 37*f_5/(8640*epsilon**2) - pi**4/(23040*epsilon**2) + 160307/(7464960*epsilon**2) + 43*f_3/(2592*epsilon**3) - 6161/(207360*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 959/(51840*epsilon**4) - 19/(4320*epsilon**5)","16962":"-11*f_3**2/(5760*epsilon) + 9421*f_3/(1244160*epsilon) + 7*f_5/(6912*epsilon) - 752621/(89579520*epsilon) + 11*pi**4/(7464960*epsilon) + pi**6/(1088640*epsilon) - 233*f_3/(19440*epsilon**2) - 7*f_5/(4320*epsilon**2) + pi**4/(64800*epsilon**2) + 4855/(497664*epsilon**2) + f_3/(540*epsilon**3) - 3689/(622080*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 7/(1152*epsilon**4) - 7/(2160*epsilon**5)","16963":"-151*f_3**2/(6480*epsilon) - pi**4*f_3/(21600*epsilon) + 9997*f_3/(155520*epsilon) - 11*f_5/(8640*epsilon) + 7*f_7/(960*epsilon) - 31861/(622080*epsilon) + 11*pi**4/(172800*epsilon) + f_3**2/(54*epsilon**2) - f_3/(16*epsilon**2) - pi**4/(25920*epsilon**2) + 403/(7776*epsilon**2) + f_3/(72*epsilon**3) - 11/(648*epsilon**3) + 1/(432*epsilon**4)","16964":"-47*f_3**2/(17280*epsilon) + 917*f_3/(311040*epsilon) - 203*f_5/(155520*epsilon) + pi**6/(3265920*epsilon) + 112211/(134369280*epsilon) + 679*pi**4/(55987200*epsilon) - 779*f_3/(466560*epsilon**2) + 7*f_5/(25920*epsilon**2) - 799/(829440*epsilon**2) - 29*pi**4/(4665600*epsilon**2) - 29*f_3/(38880*epsilon**3) + pi**4/(777600*epsilon**3) + 187/(58320*epsilon**3) + f_3/(6480*epsilon**4) - 493/(155520*epsilon**4) + 1/(810*epsilon**5)","16965":"89*f_3**2/(720*epsilon) - 29*f_3/(72*epsilon) + pi**4*f_3/(1800*epsilon) + 23*f_5/(432*epsilon) + 217*f_7/(960*epsilon) - pi**4/(2700*epsilon) - f_3**2/(6*epsilon**2) + 2*f_3/(9*epsilon**2)","16966":"-121*f_3**2/(51840*epsilon) + 395*f_3/(124416*epsilon) + 17*f_5/(8640*epsilon) - 308881/(134369280*epsilon) - 11*pi**4/(4665600*epsilon) + pi**6/(2449440*epsilon) + 451*f_3/(103680*epsilon**2) - 43*f_5/(25920*epsilon**2) - 6769/(2239488*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 95/(23328*epsilon**3) + f_3/(1080*epsilon**4) - 7/(3888*epsilon**4) + 1/(3240*epsilon**5)","16967":"11*f_3**2/(270*epsilon) - 151*f_3*f_5/(1080*epsilon) + f_3_5/(5*epsilon) - 191*f_5/(216*epsilon) + 7007*f_7/(8640*epsilon) - pi**6/(5832*epsilon) + 703*pi**8/(51030000*epsilon) + 35*f_5/(54*epsilon**2) - 35*f_7/(54*epsilon**2)","16968":"-11*f_3**2/(720*epsilon) - pi**4*f_3/(32400*epsilon) + 15887*f_3/(77760*epsilon) - 779*f_5/(4860*epsilon) - 127*f_7/(2880*epsilon) - 7*pi**4/(86400*epsilon) + 11*f_3**2/(540*epsilon**2) - 89*f_3/(540*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16969":"16*f_3**2/(45*epsilon) - 46*f_3*f_5/(135*epsilon) + pi**4*f_3/(675*epsilon) + 3*f_3_5/(5*epsilon) - 133*f_7/(270*epsilon) - 2791*pi**8/(51030000*epsilon) - 4*f_3**2/(9*epsilon**2) + 35*f_7/(54*epsilon**2)","16970":"-47*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 4049*f_3/(31104*epsilon) - 5093*f_5/(77760*epsilon) - 293*f_7/(5760*epsilon) - 19*pi**6/(326592*epsilon) + 181*pi**4/(518400*epsilon) - f_3**2/(216*epsilon**2) - 17*f_3/(96*epsilon**2) + 25*f_5/(144*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","16971":"17*f_3**2/(1440*epsilon) - 3301*f_3/(15552*epsilon) + pi**4*f_3/(12960*epsilon) + 3031*f_5/(15552*epsilon) + f_7/(4320*epsilon) - 137*pi**4/(259200*epsilon) + pi**6/(12096*epsilon) - 5*f_3**2/(216*epsilon**2) + 13*f_3/(48*epsilon**2) - 115*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(2592*epsilon**2) - 5*f_3/(54*epsilon**3) + 5*f_5/(54*epsilon**3)","16972":"-149*f_3**2/(4320*epsilon) - pi**4*f_3/(12960*epsilon) + 45229*f_3/(155520*epsilon) - 14723*f_5/(77760*epsilon) - 583*f_7/(8640*epsilon) - 25*pi**6/(326592*epsilon) + 29*pi**4/(57600*epsilon) + 5*f_3**2/(216*epsilon**2) - 233*f_3/(864*epsilon**2) + 35*f_5/(144*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","16973":"-f_3**2/(180*epsilon) + f_3*f_5/(108*epsilon) + 2*f_3/(45*epsilon) + 11*f_5/(27*epsilon) - 287*f_7/(720*epsilon) - 7*pi**8/(291600*epsilon) + pi**4/(16200*epsilon) + pi**6/(6804*epsilon) - f_3/(27*epsilon**2) - 5*f_5/(9*epsilon**2) + 35*f_7/(54*epsilon**2)","16974":"-f_3**2/(2160*epsilon) + 5807*f_3/(248832*epsilon) + 703*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 1296649/(44789760*epsilon) - 259*pi**4/(7464960*epsilon) + pi**6/(6531840*epsilon) - 2071*f_3/(155520*epsilon**2) - 109*f_5/(8640*epsilon**2) + 17*pi**4/(518400*epsilon**2) + 16597/(622080*epsilon**2) + 17*f_3/(4320*epsilon**3) - 1367/(155520*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 19/(8640*epsilon**4) - 1/(2160*epsilon**5)","16975":"-19127*f_3/(5598720*epsilon) - 25*f_5/(31104*epsilon) + 11*pi**4/(2239488*epsilon) + 1882373/(806215680*epsilon) + 1699*f_3/(933120*epsilon**2) - pi**4/(291600*epsilon**2) + 54667/(403107840*epsilon**2) - 17*f_3/(77760*epsilon**3) - 257/(207360*epsilon**3) + 119/(139968*epsilon**4) - 1/(3240*epsilon**5) + 1/(19440*epsilon**6)","16976":"10993*f_3/(1866240*epsilon) + 7*f_5/(6912*epsilon) - 2252789/(179159040*epsilon) + 37*pi**4/(12441600*epsilon) - 5707*f_3/(622080*epsilon**2) - 7*f_5/(5760*epsilon**2) - 41*pi**4/(2073600*epsilon**2) + 31289/(1492992*epsilon**2) + 221*f_3/(25920*epsilon**3) - 12751/(622080*epsilon**3) + pi**4/(43200*epsilon**3) - 7*f_3/(1080*epsilon**4) + 61/(5184*epsilon**4) - 11/(2880*epsilon**5)","16977":"31*f_3**2/(4320*epsilon) - 3271*f_3/(77760*epsilon) + pi**4*f_3/(64800*epsilon) + 1763*f_5/(15552*epsilon) - f_7/(8*epsilon) - 19*pi**6/(326592*epsilon) + 43*pi**4/(259200*epsilon) + 1063/(12960*epsilon) - f_3**2/(216*epsilon**2) + 35*f_3/(432*epsilon**2) - 53*f_5/(432*epsilon**2) - 13*pi**4/(64800*epsilon**2) - 193/(12960*epsilon**2) + 5*pi**6/(81648*epsilon**2) - 13*f_3/(540*epsilon**3) + 5*f_5/(108*epsilon**3) - 1/(54*epsilon**3) + 1/(180*epsilon**4)","16978":"-31*f_3**2/(4320*epsilon) + 2753*f_3/(155520*epsilon) + 7*f_5/(960*epsilon) - 9079/(233280*epsilon) - 77*pi**4/(1555200*epsilon) + pi**6/(51030*epsilon) + 7*f_3/(6480*epsilon**2) - 49*f_5/(2160*epsilon**2) - pi**4/(14400*epsilon**2) + 281/(19440*epsilon**2) - f_3/(120*epsilon**3) + 1/(240*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","16979":"-11*f_3**2/(4320*epsilon) - pi**4*f_3/(155520*epsilon) + 6089*f_3/(233280*epsilon) - 1081*f_5/(46656*epsilon) + 19*f_7/(103680*epsilon) - pi**6/(108864*epsilon) + 47*pi**4/(777600*epsilon) + 5*f_3**2/(2592*epsilon**2) - 133*f_3/(5184*epsilon**2) + 125*f_5/(5184*epsilon**2) - pi**4/(31104*epsilon**2) + 5*pi**6/(979776*epsilon**2) + 5*f_3/(648*epsilon**3) - 5*f_5/(648*epsilon**3)","16980":"31*f_3**2/(2160*epsilon) - 5*f_3*f_5/(216*epsilon) - 5*f_5/(27*epsilon) + 791*f_7/(4320*epsilon) - pi**6/(23328*epsilon) + 7*pi**8/(1166400*epsilon) + 35*f_5/(216*epsilon**2) - 35*f_7/(216*epsilon**2)","16981":"4*f_3**2/(45*epsilon) + 5*f_3*f_5/(216*epsilon) + pi**4*f_3/(2700*epsilon) - 77*f_7/(540*epsilon) - 7*pi**8/(1166400*epsilon) - f_3**2/(9*epsilon**2) + 35*f_7/(216*epsilon**2)","16982":"-7*f_3**2/(864*epsilon) + 38179*f_3/(622080*epsilon) + 413*f_5/(17280*epsilon) - 49*f_7/(1920*epsilon) - 1488673/(22394880*epsilon) - 143*pi**4/(18662400*epsilon) + 11*pi**6/(3265920*epsilon) - 623*f_3/(15552*epsilon**2) - 11*f_5/(480*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 15877/(311040*epsilon**2) + 17*f_3/(2160*epsilon**3) - 1151/(77760*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 19/(4320*epsilon**4) - 1/(1080*epsilon**5)","16983":"-11*f_3**2/(864*epsilon) - pi**4*f_3/(64800*epsilon) + 4111*f_3/(31104*epsilon) - 10897*f_5/(77760*epsilon) + 319*f_7/(17280*epsilon) - 5*pi**6/(326592*epsilon) + 11*pi**4/(518400*epsilon) + 17*f_3**2/(1080*epsilon**2) - 259*f_3/(1440*epsilon**2) + 3*f_5/(16*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","16984":"f_3**2/(40*epsilon) + f_3*f_5/(60*epsilon) - 77*f_3/(540*epsilon) - pi**4*f_3/(10800*epsilon) - 3*f_3_5/(80*epsilon) - f_5/(6*epsilon) + 4963*f_7/(17280*epsilon) - pi**6/(27216*epsilon) - pi**4/(8100*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(36*epsilon**2) + 2*f_3/(27*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(192*epsilon**2)","16985":"f_3**2/(90*epsilon) + 3*f_3*f_5/(40*epsilon) - 13*f_3/(72*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(40*epsilon) - 97*f_5/(432*epsilon) + 1421*f_7/(4320*epsilon) - pi**6/(13608*epsilon) - pi**4/(4050*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) + 4*f_3/(27*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","16986":"-f_3**2/(90*epsilon) + f_3*f_5/(54*epsilon) + f_3/(27*epsilon) + 61*f_5/(216*epsilon) - 427*f_7/(1440*epsilon) - 7*pi**8/(583200*epsilon) + pi**4/(32400*epsilon) + pi**6/(13608*epsilon) - f_3/(54*epsilon**2) - 5*f_5/(18*epsilon**2) + 35*f_7/(108*epsilon**2)","16987":"-f_3**2/(3240*epsilon) - 1211*f_3/(23328*epsilon) - pi**4*f_3/(194400*epsilon) + 4969*f_5/(116640*epsilon) + 319*f_7/(51840*epsilon) - 29*pi**4/(194400*epsilon) + pi**6/(34992*epsilon) + f_3**2/(648*epsilon**2) + 155*f_3/(2592*epsilon**2) - 85*f_5/(1296*epsilon**2) - 5*pi**6/(244944*epsilon**2) + 7*pi**4/(77760*epsilon**2) - 7*f_3/(324*epsilon**3) + 5*f_5/(162*epsilon**3)","16988":"77*f_3**2/(12960*epsilon) - 9907*f_3/(116640*epsilon) + pi**4*f_3/(97200*epsilon) + 8299*f_5/(116640*epsilon) + 263*f_7/(51840*epsilon) - 17*pi**4/(97200*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(324*epsilon**2) + 65*f_3/(864*epsilon**2) - 25*f_5/(324*epsilon**2) - 5*pi**6/(244944*epsilon**2) + 7*pi**4/(77760*epsilon**2) - 7*f_3/(324*epsilon**3) + 5*f_5/(162*epsilon**3)","16989":"f_3**2/(288*epsilon) - 1139*f_3/(23328*epsilon) + pi**4*f_3/(97200*epsilon) + 2237*f_5/(58320*epsilon) + 17*f_7/(8640*epsilon) - 29*pi**4/(194400*epsilon) + pi**6/(36288*epsilon) - f_3**2/(324*epsilon**2) + 155*f_3/(2592*epsilon**2) - 5*f_5/(81*epsilon**2) - 5*pi**6/(244944*epsilon**2) + 7*pi**4/(77760*epsilon**2) - 7*f_3/(324*epsilon**3) + 5*f_5/(162*epsilon**3)","16990":"f_3**2/(9720*epsilon) - 11969*f_3/(33592320*epsilon) - 179*f_5/(103680*epsilon) - 461*pi**4/(335923200*epsilon) + 19*pi**6/(58786560*epsilon) + 780499/(403107840*epsilon) - 509*f_3/(311040*epsilon**2) + f_5/(4320*epsilon**2) + 47*pi**4/(27993600*epsilon**2) + 1799/(3732480*epsilon**2) + 377*f_3/(233280*epsilon**3) - 4009/(1866240*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 77/(58320*epsilon**4) - 11/(38880*epsilon**5)","16991":"-f_3**2/(216*epsilon) - pi**4*f_3/(43200*epsilon) + 77*f_3/(10368*epsilon) - 19*f_5/(8640*epsilon) + pi**4/(259200*epsilon) + 2807/(1658880*epsilon) + f_3**2/(144*epsilon**2) - 13*f_3/(864*epsilon**2) + 47/(20736*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(288*epsilon**3) - 11/(2304*epsilon**3) + 1/(576*epsilon**4)","16992":"f_3**2/(360*epsilon) + 3*f_3*f_5/(40*epsilon) - 4*f_3/(15*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(40*epsilon) - 137*f_5/(432*epsilon) + 35*f_7/(64*epsilon) - pi**6/(13608*epsilon) - pi**4/(4050*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) + 4*f_3/(27*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","16993":"-f_3**2/(72*epsilon) + 5*f_3*f_5/(216*epsilon) + 23*f_3/(360*epsilon) + 37*f_5/(72*epsilon) - 1141*f_7/(2160*epsilon) - 7*pi**8/(291600*epsilon) + pi**4/(16200*epsilon) + pi**6/(6804*epsilon) - f_3/(27*epsilon**2) - 5*f_5/(9*epsilon**2) + 35*f_7/(54*epsilon**2)","16994":"-77*f_3**2/(4320*epsilon) - pi**4*f_3/(32400*epsilon) + 4843*f_3/(38880*epsilon) - 5219*f_5/(77760*epsilon) - 643*f_7/(17280*epsilon) - pi**4/(16200*epsilon) - pi**6/(326592*epsilon) + 11*f_3**2/(540*epsilon**2) - 17*f_3/(120*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16995":"f_3**2/(18*epsilon) + f_3*f_5/(30*epsilon) - 49*f_3/(180*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(40*epsilon) - 7*f_5/(27*epsilon) + 4081*f_7/(8640*epsilon) - pi**6/(13608*epsilon) - pi**4/(4050*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) + 4*f_3/(27*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","16996":"17*f_3**2/(405*epsilon) - 3043*f_3/(38880*epsilon) + pi**4*f_3/(10800*epsilon) - 19*f_5/(2160*epsilon) - 7*f_7/(240*epsilon) - 11*pi**4/(64800*epsilon) + 2927/(38880*epsilon) - f_3**2/(27*epsilon**2) + f_3/(18*epsilon**2) - 47/(972*epsilon**2) + pi**4/(6480*epsilon**2) - f_3/(54*epsilon**3) + 1/(162*epsilon**3)","16997":"-f_3**2/(180*epsilon) + f_3*f_5/(108*epsilon) + 13*f_3/(180*epsilon) + 31*f_5/(54*epsilon) - 427*f_7/(720*epsilon) - 7*pi**8/(291600*epsilon) + pi**4/(16200*epsilon) + pi**6/(6804*epsilon) - f_3/(27*epsilon**2) - 5*f_5/(9*epsilon**2) + 35*f_7/(54*epsilon**2)","16998":"-f_3**2/(60*epsilon) - pi**4*f_3/(32400*epsilon) + 1849*f_3/(15552*epsilon) - 1451*f_5/(19440*epsilon) - 121*f_7/(5760*epsilon) - pi**6/(54432*epsilon) + pi**4/(28800*epsilon) + 11*f_3**2/(540*epsilon**2) - 89*f_3/(540*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","16999":"451*f_3/(1244160*epsilon) - 89*f_5/(41472*epsilon) - 49*pi**4/(12441600*epsilon) + 447707/(268738560*epsilon) + f_3/(20736*epsilon**2) - 43157/(44789760*epsilon**2) + pi**4/(2073600*epsilon**2) + f_3/(17280*epsilon**3) + 1/(77760*epsilon**3) - 17/(19440*epsilon**4) + 1/(864*epsilon**5) - 1/(2160*epsilon**6)","17000":"-19*f_3**2/(9720*epsilon) + 7*pi**4*f_3/(388800*epsilon) + 3427*f_3/(116640*epsilon) - 1573*f_5/(46656*epsilon) + 5*f_7/(2304*epsilon) - 59*pi**4/(2332800*epsilon) + pi**6/(734832*epsilon) - f_3**2/(1296*epsilon**2) - 527*f_3/(19440*epsilon**2) + 65*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","17001":"41*f_3**2/(19440*epsilon) - 3017*f_3/(93312*epsilon) - pi**4*f_3/(97200*epsilon) + 3811*f_5/(116640*epsilon) + 59*f_7/(51840*epsilon) + 67*pi**4/(4665600*epsilon) + 5*pi**6/(2939328*epsilon) + f_3**2/(810*epsilon**2) + 479*f_3/(19440*epsilon**2) - 139*f_5/(3888*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","17002":"607*f_3/(1492992*epsilon) + 23*f_5/(414720*epsilon) - 17*pi**4/(149299200*epsilon) + 5363101/(58047528960*epsilon) - 107*f_3/(414720*epsilon**2) - 2543041/(4837294080*epsilon**2) + pi**4/(4147200*epsilon**2) + f_3/(34560*epsilon**3) + 10229/(22394880*epsilon**3) - 617/(3359232*epsilon**4) + 113/(2799360*epsilon**5) - 1/(233280*epsilon**6)","17003":"f_3**2/(5184*epsilon) - 2041*f_3/(1866240*epsilon) + 593*f_5/(622080*epsilon) - 13*pi**6/(39191040*epsilon) - 61*pi**4/(18662400*epsilon) + 16493/(35831808*epsilon) + 571*f_3/(311040*epsilon**2) + 13*f_5/(25920*epsilon**2) - 41*pi**4/(6220800*epsilon**2) - 3073/(4976640*epsilon**2) - 41*f_3/(51840*epsilon**3) + pi**4/(518400*epsilon**3) + 283/(248832*epsilon**3) + f_3/(4320*epsilon**4) - 133/(103680*epsilon**4) + 1/(2160*epsilon**5)","17004":"-103*f_3**2/(77760*epsilon) - 10609*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 3001*f_5/(116640*epsilon) + 31*f_7/(51840*epsilon) + 7*pi**4/(4665600*epsilon) + 19*pi**6/(5878656*epsilon) + 11*f_3**2/(6480*epsilon**2) + 449*f_3/(19440*epsilon**2) - 269*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","17005":"f_3**2/(38880*epsilon) + 3457*f_3/(2799360*epsilon) - 169*f_5/(186624*epsilon) - 283*pi**4/(55987200*epsilon) + pi**6/(5878656*epsilon) + 27877/(26873856*epsilon) - 2401*f_3/(933120*epsilon**2) - 11*f_5/(77760*epsilon**2) + 2897/(5598720*epsilon**2) + 71*pi**4/(9331200*epsilon**2) + 71*f_3/(77760*epsilon**3) - 719/(466560*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 61/(77760*epsilon**4) - 1/(6480*epsilon**5)","17006":"11*f_3**2/(155520*epsilon) + 3553*f_3/(2799360*epsilon) - 37*f_5/(93312*epsilon) - 307*pi**4/(55987200*epsilon) + pi**6/(11757312*epsilon) + 58709/(134369280*epsilon) - 2341*f_3/(933120*epsilon**2) - f_5/(4860*epsilon**2) + 71*pi**4/(9331200*epsilon**2) + 1105/(1119744*epsilon**2) + 71*f_3/(77760*epsilon**3) - 151/(93312*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 61/(77760*epsilon**4) - 1/(6480*epsilon**5)","17007":"-19*f_3**2/(17280*epsilon) + 713*f_3/(3732480*epsilon) + 223*f_5/(51840*epsilon) - 140443/(33592320*epsilon) + pi**6/(1632960*epsilon) + 11*pi**4/(1492992*epsilon) + 43*f_3/(11520*epsilon**2) - 11*f_5/(4320*epsilon**2) - 695/(373248*epsilon**2) - pi**4/(124416*epsilon**2) - 17*f_3/(2592*epsilon**3) + pi**4/(64800*epsilon**3) + 7643/(933120*epsilon**3) + f_3/(540*epsilon**4) - 119/(25920*epsilon**4) + 7/(6480*epsilon**5)","17008":"3343*f_3/(5598720*epsilon) + 7*f_5/(311040*epsilon) - 107*pi**4/(111974400*epsilon) + 5192999/(14511882240*epsilon) - 131*f_3/(933120*epsilon**2) - 1563749/(1209323520*epsilon**2) + pi**4/(9331200*epsilon**2) + f_3/(77760*epsilon**3) + 1817/(1244160*epsilon**3) - 6847/(8398080*epsilon**4) + 43/(174960*epsilon**5) - 1/(29160*epsilon**6)","17009":"-11*f_3/(124416*epsilon) + f_5/(103680*epsilon) - 29*pi**4/(6220800*epsilon) + 337511/(806215680*epsilon) - 49*f_3/(25920*epsilon**2) + pi**4/(345600*epsilon**2) + 129653/(67184640*epsilon**2) + f_3/(1080*epsilon**3) - 34157/(11197440*epsilon**3) + 139/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","17010":"191*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 108037/(4837294080*epsilon) + pi**4/(2985984*epsilon) - 19*f_3/(124416*epsilon**2) - 39379/(403107840*epsilon**2) - pi**4/(1244160*epsilon**2) + f_3/(5184*epsilon**3) - 2759/(67184640*epsilon**3) + 3307/(5598720*epsilon**4) - 17/(17280*epsilon**5) + 19/(38880*epsilon**6)","17011":"1763*f_3/(622080*epsilon) - 37*f_5/(12960*epsilon) - 77*pi**4/(12441600*epsilon) - 14047/(268738560*epsilon) + 31*f_3/(103680*epsilon**2) + 11059/(44789760*epsilon**2) - 37/(155520*epsilon**3) - 127/(155520*epsilon**4) + 1/(864*epsilon**5) - 1/(2160*epsilon**6)","17012":"1679*f_3/(1244160*epsilon) + 17*f_5/(51840*epsilon) - 367039/(268738560*epsilon) - 7*pi**4/(1382400*epsilon) - 19*f_3/(17280*epsilon**2) + 54989/(89579520*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(8640*epsilon**3) - 3899/(3732480*epsilon**3) - 1/(77760*epsilon**4) + 49/(25920*epsilon**5) - 1/(864*epsilon**6)","17013":"1519*f_3/(1244160*epsilon) + f_5/(1152*epsilon) - 1654279/(806215680*epsilon) - 17*pi**4/(4147200*epsilon) - 77*f_3/(17280*epsilon**2) + pi**4/(207360*epsilon**2) + 66949/(13436928*epsilon**2) + 5*f_3/(1728*epsilon**3) - 51761/(11197440*epsilon**3) + 463/(933120*epsilon**4) + 41/(25920*epsilon**5) - 1/(1296*epsilon**6)","17014":"-1711*f_3/(3732480*epsilon) - f_5/(34560*epsilon) - 2248877/(1612431360*epsilon) - 13*pi**4/(37324800*epsilon) + 19*f_3/(38880*epsilon**2) - pi**4/(1555200*epsilon**2) + 31741/(14929920*epsilon**2) - f_3/(12960*epsilon**3) - 18743/(7464960*epsilon**3) + 2423/(933120*epsilon**4) - 19/(10368*epsilon**5) + 1/(1620*epsilon**6)","17015":"2287*f_3/(3732480*epsilon) + 49*f_5/(622080*epsilon) - 2270821/(1209323520*epsilon) - pi**4/(7464960*epsilon) - 139*f_3/(311040*epsilon**2) + pi**4/(2073600*epsilon**2) + 607595/(161243136*epsilon**2) + f_3/(17280*epsilon**3) - 17585/(6718464*epsilon**3) + 1369/(1399680*epsilon**4) - 17/(77760*epsilon**5) + 1/(38880*epsilon**6)","17016":"5*f_3/(1296*epsilon) - 73*f_5/(17280*epsilon) - 29*pi**4/(4976640*epsilon) - 4637/(67184640*epsilon) - 47*f_3/(13824*epsilon**2) + f_5/(432*epsilon**2) + pi**4/(518400*epsilon**2) + 12151/(5971968*epsilon**2) + f_3/(4320*epsilon**3) - 1307/(746496*epsilon**3) - 221/(155520*epsilon**4) + 13/(5184*epsilon**5) - 1/(864*epsilon**6)","17017":"-739*f_3/(3732480*epsilon) + pi**4/(1166400*epsilon) + 63787/(241864704*epsilon) + 73*f_3/(622080*epsilon**2) - 87637/(403107840*epsilon**2) - pi**4/(2073600*epsilon**2) - f_3/(17280*epsilon**3) - 16649/(67184640*epsilon**3) + 2609/(2799360*epsilon**4) - 187/(155520*epsilon**5) + 11/(19440*epsilon**6)","17018":"f_3**2/(4320*epsilon) - 2491*f_3/(746496*epsilon) + 517*f_5/(103680*epsilon) - 9673/(11197440*epsilon) - 137*pi**4/(37324800*epsilon) + pi**6/(6531840*epsilon) + 107*f_3/(103680*epsilon**2) - 11*f_5/(2880*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 199/(103680*epsilon**2) + 67*f_3/(12960*epsilon**3) - 67/(38880*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17019":"-1073*f_3/(933120*epsilon) + 7*f_5/(51840*epsilon) + 28283/(120932352*epsilon) + 7*pi**4/(1866240*epsilon) + 101*f_3/(77760*epsilon**2) - 381541/(806215680*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) - 1499/(11197440*epsilon**3) + 25/(34992*epsilon**4) - 119/(233280*epsilon**5) + 1/(7776*epsilon**6)","17020":"-4387*f_3/(1866240*epsilon) + 7*f_5/(51840*epsilon) + 43*pi**4/(18662400*epsilon) + 14105/(7558272*epsilon) + 337*f_3/(155520*epsilon**2) - 1282261/(806215680*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(2592*epsilon**3) + 661/(11197440*epsilon**3) + 25/(34992*epsilon**4) - 119/(233280*epsilon**5) + 1/(7776*epsilon**6)","17021":"f_3**2/(12960*epsilon) - 19*f_3/(46080*epsilon) + 5*f_5/(62208*epsilon) - 83*pi**4/(12441600*epsilon) + 18493/(53747712*epsilon) + pi**6/(1959552*epsilon) - 23*f_3/(51840*epsilon**2) - f_5/(1296*epsilon**2) + 23309/(89579520*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(8640*epsilon**3) - 607/(746496*epsilon**3) - 19/(77760*epsilon**4) + 49/(25920*epsilon**5) - 1/(864*epsilon**6)","17022":"f_3**2/(25920*epsilon) + 6727*f_3/(1244160*epsilon) - 503*f_5/(155520*epsilon) - 1878707/(806215680*epsilon) - pi**6/(1959552*epsilon) + 73*pi**4/(24883200*epsilon) - 799*f_3/(207360*epsilon**2) + f_5/(324*epsilon**2) + pi**4/(172800*epsilon**2) + 483979/(268738560*epsilon**2) - f_3/(2160*epsilon**3) + 15283/(5598720*epsilon**3) - 2887/(933120*epsilon**4) + 19/(12960*epsilon**5) - 1/(2592*epsilon**6)","17023":"-139*f_3/(3732480*epsilon) + pi**4/(18662400*epsilon) + 29639/(1209323520*epsilon) + 53*f_3/(622080*epsilon**2) - 20717/(403107840*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 12209/(67184640*epsilon**3) - 17/(38880*epsilon**4) + 67/(155520*epsilon**5) - 1/(6480*epsilon**6)","17024":"-7*f_3/(34560*epsilon) - f_5/(11520*epsilon) - pi**4/(311040*epsilon) + 266479/(537477120*epsilon) - f_3/(51840*epsilon**2) - 7061/(29859840*epsilon**2) + pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 2411/(7464960*epsilon**3) - 787/(622080*epsilon**4) + 167/(51840*epsilon**5) - 1/(432*epsilon**6)","17025":"4141*f_3/(3732480*epsilon) - 11*f_5/(5760*epsilon) - 101*pi**4/(18662400*epsilon) + 831401/(537477120*epsilon) - 29*f_3/(38880*epsilon**2) - 39071/(134369280*epsilon**2) + 7*pi**4/(1555200*epsilon**2) + 7*f_3/(12960*epsilon**3) - 3797/(3732480*epsilon**3) - 31/(186624*epsilon**4) + 1/(1296*epsilon**5) - 1/(3240*epsilon**6)","17026":"1889*f_3/(622080*epsilon) - 13*f_5/(25920*epsilon) - 2639087/(806215680*epsilon) + pi**4/(414720*epsilon) - 131*f_3/(51840*epsilon**2) + pi**4/(518400*epsilon**2) + 258697/(67184640*epsilon**2) + 7*f_3/(8640*epsilon**3) - 17821/(11197440*epsilon**3) - 253/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","17027":"-f_3**2/(1296*epsilon) + 59*f_3/(25920*epsilon) + 269*f_5/(77760*epsilon) - 1/(135*epsilon) + pi**6/(1399680*epsilon) + 23*pi**4/(1555200*epsilon) + 67*f_3/(77760*epsilon**2) - 29*f_5/(12960*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 809/(186624*epsilon**2) - 19*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 461/(311040*epsilon**3) + f_3/(1080*epsilon**4) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","17028":"37*f_3**2/(4320*epsilon) - 5209*f_3/(77760*epsilon) - pi**4*f_3/(12960*epsilon) + 1571*f_5/(15552*epsilon) - 47*f_7/(1440*epsilon) - pi**6/(326592*epsilon) + 19*pi**4/(259200*epsilon) - f_3**2/(216*epsilon**2) + 353*f_3/(2160*epsilon**2) - 25*f_5/(144*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 7*f_5/(54*epsilon**3)","17029":"43*f_3**2/(2160*epsilon) + pi**4*f_3/(6480*epsilon) + 949*f_3/(15552*epsilon) - 97*f_5/(2430*epsilon) - 373*f_7/(5760*epsilon) - 31*pi**4/(259200*epsilon) - pi**6/(163296*epsilon) - 19*f_3**2/(540*epsilon**2) - 13*f_3/(180*epsilon**2) + 31*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17030":"-f_3**2/(432*epsilon) - pi**4*f_3/(64800*epsilon) + 4633*f_3/(31104*epsilon) - 1199*f_5/(9720*epsilon) - 563*f_7/(17280*epsilon) - pi**6/(40824*epsilon) + 41*pi**4/(518400*epsilon) + 17*f_3**2/(1080*epsilon**2) - 31*f_3/(160*epsilon**2) + 29*f_5/(144*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","17031":"11*f_3**2/(2880*epsilon) - 593*f_3/(13824*epsilon) + f_5/(128*epsilon) - 347*pi**4/(6220800*epsilon) + pi**6/(45360*epsilon) + 16007/(622080*epsilon) + 2087*f_3/(51840*epsilon**2) - 17*f_5/(1440*epsilon**2) - 1111/(31104*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 11/(540*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17032":"-7*f_3**2/(8640*epsilon) + 217*f_3/(13824*epsilon) - 259*f_5/(17280*epsilon) - 11*pi**6/(1632960*epsilon) - 299*pi**4/(6220800*epsilon) + 42733/(4976640*epsilon) - 373*f_3/(25920*epsilon**2) + 17*f_5/(1080*epsilon**2) - 5833/(622080*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 29/(2880*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 53/(4320*epsilon**4) - 1/(240*epsilon**5)","17033":"-4643*f_3/(622080*epsilon) + 79*f_5/(17280*epsilon) - 77*pi**4/(6220800*epsilon) + 67439/(13436928*epsilon) + 83*f_3/(51840*epsilon**2) - 24839/(11197440*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 179/(233280*epsilon**3) - 71/(31104*epsilon**4) + 17/(6480*epsilon**5) - 1/(1080*epsilon**6)","17034":"f_3**2/(25920*epsilon) + 5347*f_3/(933120*epsilon) + 43*f_5/(25920*epsilon) - 1748467/(201553920*epsilon) - pi**6/(1959552*epsilon) + pi**4/(86400*epsilon) - 449*f_3/(51840*epsilon**2) + 5*f_5/(2592*epsilon**2) - 19*pi**4/(1555200*epsilon**2) + 523039/(67184640*epsilon**2) + 41*f_3/(12960*epsilon**3) - 25691/(11197440*epsilon**3) - 149/(186624*epsilon**4) + 11/(15552*epsilon**5) - 1/(6480*epsilon**6)","17035":"f_3**2/(25920*epsilon) + 613*f_3/(233280*epsilon) - 781*f_5/(103680*epsilon) - pi**6/(1959552*epsilon) + pi**4/(77760*epsilon) + 31615/(10077696*epsilon) - 65*f_3/(10368*epsilon**2) + 5*f_5/(2592*epsilon**2) - 23*pi**4/(3110400*epsilon**2) + 569939/(134369280*epsilon**2) + 67*f_3/(25920*epsilon**3) - 4873/(2239488*epsilon**3) - 335/(186624*epsilon**4) + 157/(77760*epsilon**5) - 1/(1620*epsilon**6)","17036":"7*f_3**2/(25920*epsilon) + 3571*f_3/(233280*epsilon) + 59*f_5/(51840*epsilon) - 4273453/(201553920*epsilon) - pi**6/(1959552*epsilon) + pi**4/(64800*epsilon) - 103*f_3/(5760*epsilon**2) + 5*f_5/(2592*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 1265323/(67184640*epsilon**2) + 77*f_3/(12960*epsilon**3) - 66299/(11197440*epsilon**3) - 313/(933120*epsilon**4) + 11/(15552*epsilon**5) - 1/(6480*epsilon**6)","17037":"37*f_3/(6480*epsilon) + 13*f_5/(11520*epsilon) - 661625/(53747712*epsilon) + 11*pi**4/(345600*epsilon) - 47*f_3/(2880*epsilon**2) - 17*pi**4/(345600*epsilon**2) + 1172363/(44789760*epsilon**2) + 7*f_3/(320*epsilon**3) - 22451/(933120*epsilon**3) + 2281/(155520*epsilon**4) - 133/(12960*epsilon**5) + 11/(2160*epsilon**6)","17038":"-997*f_3/(622080*epsilon) + 59*f_5/(5760*epsilon) + 49*f_7/(3840*epsilon) - 3132239/(134369280*epsilon) + 91*pi**4/(4147200*epsilon) - 11*f_3/(1280*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 703241/(44789760*epsilon**2) - f_3/(270*epsilon**3) + 119/(29160*epsilon**3) + 361/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17039":"-f_3**2/(8640*epsilon) - 25051*f_3/(1866240*epsilon) - 101*f_5/(8640*epsilon) - 1151*pi**4/(18662400*epsilon) - pi**6/(466560*epsilon) + 161713/(5598720*epsilon) + 5393*f_3/(155520*epsilon**2) + 31*f_5/(1440*epsilon**2) - 4937/(116640*epsilon**2) + pi**4/(25920*epsilon**2) - 65*f_3/(2592*epsilon**3) - 11*pi**4/(129600*epsilon**3) + 283/(9720*epsilon**3) + 29*f_3/(1080*epsilon**4) - 29/(3240*epsilon**4)","17040":"-29*f_3**2/(25920*epsilon) - 241*f_3/(124416*epsilon) - 103*f_5/(51840*epsilon) - 29*pi**4/(4665600*epsilon) - pi**6/(2799360*epsilon) + 922751/(134369280*epsilon) + 691*f_3/(103680*epsilon**2) + f_5/(810*epsilon**2) - 20269/(2239488*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(129600*epsilon**3) + 61/(11664*epsilon**3) + f_3/(1080*epsilon**4) - 7/(3888*epsilon**4) + 1/(3240*epsilon**5)","17041":"-127*f_3/(23040*epsilon) - 77*f_5/(8640*epsilon) + 11*pi**4/(460800*epsilon) + 367469/(26873856*epsilon) - 253*f_3/(34560*epsilon**2) - pi**4/(21600*epsilon**2) + 256841/(44789760*epsilon**2) + f_3/(45*epsilon**3) - 287/(14580*epsilon**3) + 317/(31104*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17042":"127*f_3**2/(17280*epsilon) + 3973*f_3/(155520*epsilon) - 1709*f_5/(17280*epsilon) - 71*pi**6/(6531840*epsilon) + 47*pi**4/(388800*epsilon) + 29207/(466560*epsilon) - 179*f_3/(5184*epsilon**2) + 727*f_5/(8640*epsilon**2) - 2759/(77760*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(864*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17043":"f_3**2/(270*epsilon) - 853*f_3/(77760*epsilon) - 53*f_5/(5760*epsilon) - 49*pi**4/(622080*epsilon) + 2881/(233280*epsilon) + 47*pi**6/(3265920*epsilon) + 251*f_3/(6480*epsilon**2) - 31*f_5/(1080*epsilon**2) - 1351/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17044":"-1939*f_3/(103680*epsilon) + 67*f_5/(3456*epsilon) + 13*pi**4/(1036800*epsilon) + 16507/(11197440*epsilon) - f_3/(432*epsilon**2) + pi**4/(172800*epsilon**2) + 5791/(7464960*epsilon**2) + f_3/(1440*epsilon**3) + 361/(311040*epsilon**3) + 1/(810*epsilon**4) - 11/(2160*epsilon**5) + 1/(360*epsilon**6)","17045":"913*f_3/(155520*epsilon) + f_5/(576*epsilon) - 126413/(44789760*epsilon) + pi**4/(124416*epsilon) - 427*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 141601/(67184640*epsilon**2) + f_3/(160*epsilon**3) + 4751/(2799360*epsilon**3) - 221/(31104*epsilon**4) + 131/(19440*epsilon**5) - 1/(405*epsilon**6)","17046":"-f_3**2/(216*epsilon) + 2503*f_3/(38880*epsilon) - 1879*f_5/(17280*epsilon) - 13*pi**6/(3265920*epsilon) + 199*pi**4/(3110400*epsilon) + 19697/(466560*epsilon) - 223*f_3/(6480*epsilon**2) + 163*f_5/(2160*epsilon**2) - 4159/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(144*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17047":"14077*f_3/(622080*epsilon) - 193*f_5/(34560*epsilon) - 1209737/(67184640*epsilon) - 43*pi**4/(2073600*epsilon) - f_3/(128*epsilon**2) + 53*pi**4/(1036800*epsilon**2) + 111035/(8957952*epsilon**2) - 7*f_3/(8640*epsilon**3) - 4241/(1866240*epsilon**3) + 211/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17048":"751*f_3/(1866240*epsilon) + 59*f_5/(51840*epsilon) - 363659/(806215680*epsilon) - 7*pi**4/(1555200*epsilon) + 67*f_3/(103680*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 37313/(67184640*epsilon**2) - 7*f_3/(25920*epsilon**3) - 1379/(2239488*epsilon**3) - 157/(116640*epsilon**4) + 209/(77760*epsilon**5) - 1/(810*epsilon**6)","17049":"f_3**2/(1080*epsilon) + 13147*f_3/(622080*epsilon) + 241*f_5/(17280*epsilon) - 11310431/(268738560*epsilon) - pi**6/(326592*epsilon) + 77*pi**4/(1036800*epsilon) - 53*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - 13*pi**4/(259200*epsilon**2) + 338627/(22394880*epsilon**2) - 13*f_3/(2160*epsilon**3) + 3359/(373248*epsilon**3) - 211/(155520*epsilon**4) - 7/(1620*epsilon**5) + 1/(540*epsilon**6)","17050":"-91*f_3**2/(34560*epsilon) + 6079*f_3/(1244160*epsilon) + f_5/(5760*epsilon) - 32753/(8957952*epsilon) + pi**6/(2612736*epsilon) + 539*pi**4/(37324800*epsilon) - 7*f_3/(124416*epsilon**2) - f_5/(1920*epsilon**2) - 89*pi**4/(6220800*epsilon**2) + 17599/(7464960*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(172800*epsilon**3) + 139/(62208*epsilon**3) + f_3/(1440*epsilon**4) - 151/(51840*epsilon**4) + 1/(1080*epsilon**5)","17051":"-61*f_3**2/(8640*epsilon) + 7231*f_3/(373248*epsilon) - 131*f_5/(17280*epsilon) - 9217/(1119744*epsilon) - 383*pi**4/(18662400*epsilon) + 13*pi**6/(1632960*epsilon) - 299*f_3/(31104*epsilon**2) + 7*f_5/(720*epsilon**2) - 1951/(93312*epsilon**2) + 41*pi**4/(518400*epsilon**2) - 131*f_3/(6480*epsilon**3) - 7*pi**4/(64800*epsilon**3) + 593/(19440*epsilon**3) + 13*f_3/(540*epsilon**4) - 13/(1620*epsilon**4)","17052":"19*f_3**2/(1080*epsilon) - 6451*f_3/(77760*epsilon) + pi**4*f_3/(16200*epsilon) + 1733*f_5/(38880*epsilon) + 121*f_7/(4320*epsilon) - 71*pi**4/(259200*epsilon) + pi**6/(40824*epsilon) - 13*f_3**2/(540*epsilon**2) + 11*f_3/(540*epsilon**2) + f_5/(24*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17053":"17*f_3**2/(8640*epsilon) - 3119*f_3/(31104*epsilon) - pi**4*f_3/(25920*epsilon) + 3605*f_5/(31104*epsilon) - 403*f_7/(34560*epsilon) - 13*pi**4/(172800*epsilon) + 13*pi**6/(653184*epsilon) + 13*f_3**2/(2160*epsilon**2) + 583*f_3/(4320*epsilon**2) - 139*f_5/(864*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 7*f_5/(108*epsilon**3)","17054":"-47*f_3**2/(4320*epsilon) + pi**4*f_3/(12960*epsilon) + 2383*f_3/(31104*epsilon) - 5947*f_5/(77760*epsilon) + 41*f_7/(5760*epsilon) - pi**6/(46656*epsilon) + 11*pi**4/(518400*epsilon) - 13*f_3**2/(1080*epsilon**2) - 179*f_3/(1440*epsilon**2) + 67*f_5/(432*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","17055":"13*f_3**2/(4320*epsilon) + 1027*f_3/(38880*epsilon) - 1399*f_5/(17280*epsilon) + 11*pi**4/(622080*epsilon) + 17*pi**6/(3265920*epsilon) + 19697/(466560*epsilon) - 43*f_3/(6480*epsilon**2) + 11*f_5/(270*epsilon**2) - 4159/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(144*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17056":"-73*f_3**2/(8640*epsilon) + 36371*f_3/(1866240*epsilon) - 101*f_5/(17280*epsilon) - 9217/(1119744*epsilon) - 383*pi**4/(18662400*epsilon) + 13*pi**6/(1632960*epsilon) - 191*f_3/(31104*epsilon**2) + f_5/(160*epsilon**2) - 1951/(93312*epsilon**2) + 41*pi**4/(518400*epsilon**2) - 131*f_3/(6480*epsilon**3) - 7*pi**4/(64800*epsilon**3) + 593/(19440*epsilon**3) + 13*f_3/(540*epsilon**4) - 13/(1620*epsilon**4)","17057":"f_3**2/(8640*epsilon) - 853*f_3/(138240*epsilon) + f_5/(1080*epsilon) - 47*pi**4/(2488320*epsilon) + 23*pi**6/(6531840*epsilon) + 5369/(1119744*epsilon) + 83*f_3/(20736*epsilon**2) - 19*f_5/(8640*epsilon**2) - 8443/(1866240*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 19*f_3/(1440*epsilon**3) - 503/(62208*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 253/(25920*epsilon**4) - 7/(2160*epsilon**5)","17058":"13*f_3**2/(2160*epsilon) - 737*f_3/(25920*epsilon) + pi**4*f_3/(32400*epsilon) - 1337*f_5/(38880*epsilon) - 1037*f_7/(17280*epsilon) - pi**6/(23328*epsilon) + 17*pi**4/(259200*epsilon) + 27109/(186624*epsilon) - f_3**2/(270*epsilon**2) + f_3/(270*epsilon**2) - 127/(1944*epsilon**2) - pi**4/(10800*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(90*epsilon**3) + f_5/(27*epsilon**3) - 13/(405*epsilon**3) + 2/(135*epsilon**4)","17059":"-101*f_3**2/(12960*epsilon) + 18359*f_3/(1399680*epsilon) + 53*f_5/(17280*epsilon) - 55721/(4199040*epsilon) + pi**6/(1224720*epsilon) + 71*pi**4/(2799360*epsilon) - 4483*f_3/(466560*epsilon**2) - 7*f_5/(2160*epsilon**2) - 43*pi**4/(1555200*epsilon**2) + 2249/(174960*epsilon**2) + 193*f_3/(19440*epsilon**3) - 203/(29160*epsilon**3) + pi**4/(97200*epsilon**3) - 2*f_3/(405*epsilon**4) + 2/(1215*epsilon**4)","17060":"-7*f_3**2/(720*epsilon) - 16807*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 3869*f_5/(7776*epsilon) + 643*f_7/(17280*epsilon) - 1267/(15552*epsilon) - 11*pi**4/(25920*epsilon) + 5*pi**6/(54432*epsilon) - f_3**2/(270*epsilon**2) + 2*f_3/(5*epsilon**2) - 29*f_5/(54*epsilon**2) - pi**4/(3240*epsilon**2) + 7/(180*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","17061":"f_3**2/(60*epsilon) + pi**4*f_3/(6480*epsilon) + 2371*f_3/(15552*epsilon) - 206*f_5/(1215*epsilon) - 127*f_7/(2880*epsilon) - 41*pi**4/(259200*epsilon) - 19*f_3**2/(540*epsilon**2) - 16*f_3/(135*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17062":"-8153*f_3/(1119744*epsilon) - 113*f_5/(155520*epsilon) - 179*pi**4/(55987200*epsilon) + 6626477/(806215680*epsilon) + 4919*f_3/(933120*epsilon**2) - 1990853/(403107840*epsilon**2) + pi**4/(1166400*epsilon**2) - 97*f_3/(77760*epsilon**3) + 1087/(1866240*epsilon**3) + 83/(139968*epsilon**4) - 1/(3240*epsilon**5) + 1/(19440*epsilon**6)","17063":"7*f_3**2/(3240*epsilon) + 203*f_3/(311040*epsilon) + 199*f_5/(25920*epsilon) - 10867/(933120*epsilon) + pi**4/(466560*epsilon) + 17*pi**6/(9797760*epsilon) - 277*f_3/(51840*epsilon**2) - 41*f_5/(6480*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 53/(4320*epsilon**2) + f_3/(180*epsilon**3) - 29/(6480*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17064":"-f_3**2/(720*epsilon) + 1177*f_3/(62208*epsilon) + 833*f_5/(51840*epsilon) - 49/(1280*epsilon) + 11*pi**4/(933120*epsilon) + pi**6/(362880*epsilon) - 137*f_3/(10368*epsilon**2) - 49*f_5/(4320*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 1433/(51840*epsilon**2) + f_3/(180*epsilon**3) - 23/(3240*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17065":"107*f_3**2/(69120*epsilon) - 162917*f_3/(22394880*epsilon) - 19*f_5/(23040*epsilon) + pi**6/(26127360*epsilon) + 263*pi**4/(223948800*epsilon) + 223913/(35831808*epsilon) + 3331*f_3/(746496*epsilon**2) + 43*f_5/(103680*epsilon**2) - 375463/(44789760*epsilon**2) + 71*pi**4/(12441600*epsilon**2) - 13*f_3/(4860*epsilon**3) - 11*pi**4/(3110400*epsilon**3) + 161/(27648*epsilon**3) + 29*f_3/(25920*epsilon**4) - 419/(155520*epsilon**4) + 17/(25920*epsilon**5)","17066":"-79*f_3**2/(2160*epsilon) - 997*f_3/(38880*epsilon) + 13*pi**4*f_3/(129600*epsilon) + 7057*f_5/(38880*epsilon) + 241*f_7/(4320*epsilon) - 22867/(155520*epsilon) - pi**6/(81648*epsilon) - 7*pi**4/(64800*epsilon) + 7*f_3**2/(2160*epsilon**2) + 43*f_3/(1080*epsilon**2) - 23*f_5/(144*epsilon**2) - pi**4/(129600*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 1153/(12960*epsilon**2) - f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 19/(864*epsilon**3) + 1/(360*epsilon**4)","17067":"11*f_3**2/(864*epsilon) - 1921*f_3/(124416*epsilon) + 17*f_5/(1920*epsilon) - 29*pi**6/(3265920*epsilon) - 1079*pi**4/(18662400*epsilon) + 115991/(22394880*epsilon) - 451*f_3/(77760*epsilon**2) + 41*f_5/(4320*epsilon**2) - 203/(311040*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 17*f_3/(2160*epsilon**3) - 647/(77760*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 19/(4320*epsilon**4) - 1/(1080*epsilon**5)","17068":"-47*f_3**2/(5760*epsilon) + 2555*f_3/(31104*epsilon) - 553*f_5/(5760*epsilon) - 17*pi**6/(2177280*epsilon) + 49*pi**4/(777600*epsilon) + 6821/(466560*epsilon) - 1039*f_3/(25920*epsilon**2) + 21*f_5/(320*epsilon**2) - 887/(77760*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 19/(4320*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17069":"-11*f_3**2/(4320*epsilon) + 4583*f_3/(77760*epsilon) - 161*f_5/(1920*epsilon) - 43*pi**6/(3265920*epsilon) + 283*pi**4/(3110400*epsilon) + 179/(7290*epsilon) - 283*f_3/(6480*epsilon**2) + 163*f_5/(2160*epsilon**2) - 2647/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 11/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17070":"f_3**2/(120*epsilon) - 3359*f_3/(19440*epsilon) - pi**4*f_3/(6480*epsilon) + 199*f_5/(972*epsilon) - 41*f_7/(2880*epsilon) + pi**4/(6480*epsilon) + f_3**2/(54*epsilon**2) + 29*f_3/(180*epsilon**2) - 25*f_5/(108*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17071":"-f_3**2/(180*epsilon) - pi**4*f_3/(32400*epsilon) + 2821*f_3/(15552*epsilon) - 6187*f_5/(38880*epsilon) - 131*f_7/(4320*epsilon) - pi**6/(54432*epsilon) + pi**4/(28800*epsilon) + f_3**2/(270*epsilon**2) - 89*f_3/(540*epsilon**2) + 11*f_5/(54*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17072":"-17*f_3**2/(2160*epsilon) - f_3/(8*epsilon) - pi**4*f_3/(5400*epsilon) + 25*f_5/(144*epsilon) - 259*f_7/(8640*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","17073":"-23*f_3**2/(180*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(1800*epsilon) - 3*f_3_5/(40*epsilon) - 5*f_5/(12*epsilon) + 833*f_7/(1728*epsilon) - pi**6/(13608*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(6*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","17074":"-17*f_3**2/(864*epsilon) + 5431*f_3/(186624*epsilon) + 47*f_5/(2880*epsilon) - 27109/(559872*epsilon) + 307*pi**4/(9331200*epsilon) + 13*pi**6/(816480*epsilon) - 37*f_3/(1944*epsilon**2) - f_5/(40*epsilon**2) + pi**4/(32400*epsilon**2) + 127/(5832*epsilon**2) - 19*f_3/(1620*epsilon**3) - pi**4/(32400*epsilon**3) + 13/(1215*epsilon**3) + 2*f_3/(135*epsilon**4) - 2/(405*epsilon**4)","17075":"71*f_3**2/(25920*epsilon) - 2243*f_3/(2799360*epsilon) + 137*f_5/(8640*epsilon) - 191641/(8398080*epsilon) + 13*pi**6/(4898880*epsilon) + 83*pi**4/(2799360*epsilon) - 461*f_3/(93312*epsilon**2) - f_5/(96*epsilon**2) - pi**4/(20736*epsilon**2) + 6023/(279936*epsilon**2) + 13*f_3/(1944*epsilon**3) - 23/(2916*epsilon**3) + pi**4/(38880*epsilon**3) - f_3/(324*epsilon**4) + 1/(972*epsilon**4)","17076":"-47*f_3**2/(2160*epsilon) - 5*f_3/(24*epsilon) - pi**4*f_3/(5400*epsilon) + 13*f_5/(48*epsilon) - 7*f_7/(2880*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","17077":"-53*f_3**2/(2160*epsilon) - 61*f_3/(360*epsilon) - pi**4*f_3/(5400*epsilon) + 31*f_5/(144*epsilon) + 77*f_7/(8640*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","17078":"-2*f_3**2/(135*epsilon) + 3*f_3*f_5/(40*epsilon) - pi**4*f_3/(5400*epsilon) + 11*f_3/(120*epsilon) - 3*f_3_5/(40*epsilon) - 203*f_5/(432*epsilon) + 35*f_7/(108*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","17079":"7*f_3**2/(90*epsilon) + f_3*f_5/(80*epsilon) - 89*f_3/(360*epsilon) - pi**4*f_3/(5400*epsilon) - 3*f_3_5/(40*epsilon) - 5*f_5/(24*epsilon) + 6601*f_7/(17280*epsilon) - pi**6/(13608*epsilon) - pi**4/(4050*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) + 4*f_3/(27*epsilon**2) + 5*f_5/(18*epsilon**2) - 49*f_7/(96*epsilon**2)","17080":"89*f_3**2/(720*epsilon) - 47*f_3/(120*epsilon) + pi**4*f_3/(1800*epsilon) + 17*f_5/(432*epsilon) + 217*f_7/(960*epsilon) - pi**4/(2700*epsilon) - f_3**2/(6*epsilon**2) + 2*f_3/(9*epsilon**2)","17081":"11*f_3**2/(288*epsilon) - 107*f_3/(720*epsilon) + pi**4*f_3/(3600*epsilon) - 29*f_5/(864*epsilon) + 91*f_7/(640*epsilon) - pi**4/(5400*epsilon) - f_3**2/(12*epsilon**2) + f_3/(9*epsilon**2)","17082":"-19*f_3**2/(360*epsilon) - f_3*f_5/(30*epsilon) + 89*f_3/(360*epsilon) + 3*f_3_5/(40*epsilon) + 43*f_5/(216*epsilon) - 343*f_7/(960*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","17083":"-f_3**2/(60*epsilon) - 13*f_3*f_5/(240*epsilon) + 19*f_3/(60*epsilon) + 3*f_3_5/(40*epsilon) + 13*f_5/(48*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","17084":"-3*f_3**2/(40*epsilon) - 13*f_3*f_5/(240*epsilon) + 97*f_3/(180*epsilon) + 3*f_3_5/(40*epsilon) + 17*f_5/(144*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","17085":"-f_3**2/(30*epsilon) - 23*f_3*f_5/(240*epsilon) + 77*f_3/(180*epsilon) + 3*f_3_5/(40*epsilon) + 25*f_5/(108*epsilon) - 343*f_7/(640*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","17086":"-7*f_3**2/(360*epsilon) - 13*f_3*f_5/(240*epsilon) + 61*f_3/(180*epsilon) + 3*f_3_5/(40*epsilon) + 65*f_5/(216*epsilon) - 1127*f_7/(1920*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","17087":"91*f_3**2/(25920*epsilon) - 15719*f_3/(233280*epsilon) + pi**4*f_3/(97200*epsilon) + 12863*f_5/(233280*epsilon) + 263*f_7/(51840*epsilon) - 257*pi**4/(1555200*epsilon) + 59*pi**6/(1959552*epsilon) - f_3**2/(324*epsilon**2) + 5*f_3/(72*epsilon**2) - 185*f_5/(2592*epsilon**2) - 5*pi**6/(244944*epsilon**2) + 7*pi**4/(77760*epsilon**2) - 7*f_3/(324*epsilon**3) + 5*f_5/(162*epsilon**3)","17088":"13*f_3**2/(2592*epsilon) - 9349*f_3/(116640*epsilon) + pi**4*f_3/(97200*epsilon) + 1951*f_5/(29160*epsilon) + 263*f_7/(51840*epsilon) - 17*pi**4/(97200*epsilon) + 31*pi**6/(979776*epsilon) - f_3**2/(324*epsilon**2) + 65*f_3/(864*epsilon**2) - 25*f_5/(324*epsilon**2) - 5*pi**6/(244944*epsilon**2) + 7*pi**4/(77760*epsilon**2) - 7*f_3/(324*epsilon**3) + 5*f_5/(162*epsilon**3)","17089":"-133*f_3**2/(311040*epsilon) - 52621*f_3/(16796160*epsilon) - 83*f_5/(155520*epsilon) - 109*pi**4/(6718464*epsilon) - pi**6/(16796160*epsilon) + 48323/(10077696*epsilon) + 19*f_3/(5832*epsilon**2) + f_5/(3456*epsilon**2) - 181/(46656*epsilon**2) + 19*pi**4/(1399680*epsilon**2) - 43*f_3/(23328*epsilon**3) - pi**4/(233280*epsilon**3) + 91/(69984*epsilon**3) + f_3/(1944*epsilon**4) - 1/(5832*epsilon**4)","17090":"23*f_3**2/(12960*epsilon) - 649*f_3/(14580*epsilon) + pi**4*f_3/(194400*epsilon) + 1133*f_5/(29160*epsilon) + 61*f_7/(20736*epsilon) - 47*pi**4/(518400*epsilon) + pi**6/(61236*epsilon) - f_3**2/(648*epsilon**2) + 205*f_3/(5184*epsilon**2) - 35*f_5/(864*epsilon**2) - 5*pi**6/(489888*epsilon**2) + 7*pi**4/(155520*epsilon**2) - 7*f_3/(648*epsilon**3) + 5*f_5/(324*epsilon**3)","17091":"49*f_3**2/(17280*epsilon) - 6509*f_3/(2799360*epsilon) + 299*f_5/(17280*epsilon) - 191641/(8398080*epsilon) + 157*pi**4/(5598720*epsilon) + 19*pi**6/(6531840*epsilon) - 371*f_3/(93312*epsilon**2) - 59*f_5/(5184*epsilon**2) - pi**4/(20736*epsilon**2) + 6023/(279936*epsilon**2) + 13*f_3/(1944*epsilon**3) - 23/(2916*epsilon**3) + pi**4/(38880*epsilon**3) - f_3/(324*epsilon**4) + 1/(972*epsilon**4)","17092":"83*f_3**2/(1080*epsilon) - 7*f_3*f_5/(60*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 103*f_5/(216*epsilon) - 1981*f_7/(4320*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","17093":"-61*f_3**2/(1080*epsilon) + 11*f_3*f_5/(80*epsilon) - pi**4*f_3/(5400*epsilon) + f_3/(9*epsilon) - 3*f_3_5/(40*epsilon) - 17*f_5/(27*epsilon) + 1561*f_7/(3456*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","17094":"-119*f_3**2/(2160*epsilon) - 5*f_3/(24*epsilon) - pi**4*f_3/(5400*epsilon) + 43*f_5/(144*epsilon) + 49*f_7/(2880*epsilon) - pi**4/(5400*epsilon) + pi**6/(20412*epsilon) + f_3**2/(18*epsilon**2) + f_3/(9*epsilon**2) - 5*f_5/(27*epsilon**2)","17095":"-5*f_3**2/(72*epsilon) - f_3*f_5/(80*epsilon) + 11*f_3/(36*epsilon) + 3*f_3_5/(40*epsilon) + 5*f_5/(24*epsilon) - 833*f_7/(1920*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**4/(3600*epsilon) + pi**6/(13608*epsilon) - f_3/(6*epsilon**2) - 5*f_5/(18*epsilon**2) + 49*f_7/(96*epsilon**2)","17096":"-f_3**2/(1080*epsilon) + 23*f_3*f_5/(240*epsilon) - pi**4*f_3/(5400*epsilon) + f_3/(9*epsilon) - 3*f_3_5/(40*epsilon) - 43*f_5/(72*epsilon) + 1351*f_7/(3456*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","17097":"-7*f_3**2/(2160*epsilon) + 3*f_3*f_5/(80*epsilon) - pi**4*f_3/(10800*epsilon) + 19*f_3/(360*epsilon) - 3*f_3_5/(80*epsilon) - 37*f_5/(108*epsilon) + 2261*f_7/(8640*epsilon) - 11*pi**6/(163296*epsilon) + pi**4/(21600*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(36*epsilon**2) - f_3/(36*epsilon**2) + 55*f_5/(216*epsilon**2) - 49*f_7/(192*epsilon**2)","17098":"41*f_3**2/(77760*epsilon) + 17627*f_3/(8398080*epsilon) + 437*f_5/(933120*epsilon) - 1880101/(268738560*epsilon) + pi**6/(58786560*epsilon) + 1631*pi**4/(83980800*epsilon) - 121*f_3/(31104*epsilon**2) - f_5/(7776*epsilon**2) - 11*pi**4/(699840*epsilon**2) + 17015/(2239488*epsilon**2) + 55*f_3/(23328*epsilon**3) - 4487/(1119744*epsilon**3) + pi**4/(233280*epsilon**3) - f_3/(1944*epsilon**4) + 103/(93312*epsilon**4) - 1/(7776*epsilon**5)","17099":"-f_3**2/(324*epsilon) + 373*f_3/(31104*epsilon) + 7*f_5/(8640*epsilon) - 61597/(4976640*epsilon) + pi**4/(259200*epsilon) + f_3**2/(432*epsilon**2) - 19*f_3/(1728*epsilon**2) - pi**4/(51840*epsilon**2) + 1919/(124416*epsilon**2) + f_3/(144*epsilon**3) - 197/(20736*epsilon**3) + 5/(1728*epsilon**4)","17100":"-17*f_3**2/(4320*epsilon) - pi**4*f_3/(77760*epsilon) + 4001*f_3/(116640*epsilon) - 311*f_5/(11664*epsilon) - 41*f_7/(34560*epsilon) - 5*pi**6/(326592*epsilon) + 41*pi**4/(388800*epsilon) + 5*f_3**2/(1296*epsilon**2) - 109*f_3/(2592*epsilon**2) + 95*f_5/(2592*epsilon**2) - pi**4/(15552*epsilon**2) + 5*pi**6/(489888*epsilon**2) + 5*f_3/(324*epsilon**3) - 5*f_5/(324*epsilon**3)","17101":"-49*f_3**2/(25920*epsilon) - 16073*f_3/(1866240*epsilon) - 37*f_5/(4320*epsilon) + pi**6/(699840*epsilon) + 349*pi**4/(11197440*epsilon) + 1357147/(67184640*epsilon) + 2083*f_3/(233280*epsilon**2) + 17*f_5/(6480*epsilon**2) - 5491/(311040*epsilon**2) - pi**4/(32400*epsilon**2) - f_3/(270*epsilon**3) + pi**4/(194400*epsilon**3) + 1679/(233280*epsilon**3) + f_3/(1620*epsilon**4) - 13/(6480*epsilon**4) + 1/(3240*epsilon**5)","17102":"-89*f_3/(124416*epsilon) - 7*f_5/(25920*epsilon) + 37*pi**4/(6220800*epsilon) + 2249519/(806215680*epsilon) - 13*f_3/(25920*epsilon**2) - 5467/(839808*epsilon**2) - pi**4/(129600*epsilon**2) + 7*f_3/(8640*epsilon**3) + 11819/(2239488*epsilon**3) - 2461/(933120*epsilon**4) + 67/(77760*epsilon**5) - 1/(6480*epsilon**6)","17103":"f_3/(34560*epsilon) + 20849/(1209323520*epsilon) + 69503/(201553920*epsilon**2) - 4541/(4199040*epsilon**3) + 2429/(1399680*epsilon**4) - 17/(11664*epsilon**5) + 1/(1944*epsilon**6)","17104":"-f_3**2/(3240*epsilon) - 79*f_3/(62208*epsilon) + 109*f_5/(103680*epsilon) - 13*pi**6/(19595520*epsilon) - 23*pi**4/(3732480*epsilon) + 24571/(89579520*epsilon) + 137*f_3/(38880*epsilon**2) + 13*f_5/(12960*epsilon**2) - 7*pi**4/(518400*epsilon**2) - 4519/(7464960*epsilon**2) - 7*f_3/(4320*epsilon**3) + pi**4/(259200*epsilon**3) + 245/(124416*epsilon**3) + f_3/(2160*epsilon**4) - 127/(51840*epsilon**4) + 1/(1080*epsilon**5)","17105":"-3227*f_3/(1866240*epsilon) - 19*f_5/(51840*epsilon) - pi**4/(18662400*epsilon) + 8671/(8957952*epsilon) + 121*f_3/(77760*epsilon**2) - pi**4/(1555200*epsilon**2) + 2213/(25194240*epsilon**2) - 19*f_3/(51840*epsilon**3) - 8197/(11197440*epsilon**3) + 277/(559872*epsilon**4) - 13/(77760*epsilon**5) + 1/(38880*epsilon**6)","17106":"-61*f_3/(11197440*epsilon) + f_5/(20736*epsilon) - 19*pi**4/(22394880*epsilon) + 184957/(1612431360*epsilon) + 11*f_3/(186624*epsilon**2) - 90799/(403107840*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) + 11989/(33592320*epsilon**3) - 1027/(2799360*epsilon**4) + 49/(233280*epsilon**5) - 1/(19440*epsilon**6)","17107":"-13*f_3**2/(270*epsilon) + 11*f_3*f_5/(80*epsilon) - pi**4*f_3/(5400*epsilon) + 11*f_3/(120*epsilon) - 3*f_3_5/(40*epsilon) - 23*f_5/(36*epsilon) + 301*f_7/(640*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","17108":"-13*f_3**2/(180*epsilon) - f_3*f_5/(30*epsilon) + 68*f_3/(135*epsilon) + 3*f_3_5/(40*epsilon) + 23*f_5/(432*epsilon) - 147*f_7/(320*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(27216*epsilon) + pi**4/(2160*epsilon) - 5*f_3/(18*epsilon**2) - 5*f_5/(36*epsilon**2) + 49*f_7/(96*epsilon**2)","17109":"f_3**2/(384*epsilon) - 12739*f_3/(1244160*epsilon) - 7*f_5/(6912*epsilon) - 77*pi**4/(7464960*epsilon) - pi**6/(1088640*epsilon) + 519919/(44789760*epsilon) + 631*f_3/(62208*epsilon**2) + 7*f_5/(1728*epsilon**2) - 10619/(497664*epsilon**2) + 7*pi**4/(207360*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(25920*epsilon**3) + 3899/(622080*epsilon**3) - f_3/(216*epsilon**4) + 43/(3456*epsilon**4) - 37/(4320*epsilon**5)","17110":"-107*f_3**2/(2160*epsilon) - pi**4*f_3/(6480*epsilon) + 4757*f_3/(38880*epsilon) - 19*f_5/(7776*epsilon) - f_7/(1152*epsilon) - 1267/(15552*epsilon) - pi**6/(163296*epsilon) + 29*pi**4/(129600*epsilon) + 7*f_3**2/(135*epsilon**2) + f_3/(90*epsilon**2) - f_5/(6*epsilon**2) - pi**4/(3240*epsilon**2) + 7/(180*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","17111":"-13*f_3**2/(4320*epsilon) - 12373*f_3/(77760*epsilon) + pi**4*f_3/(64800*epsilon) + 3281*f_5/(15552*epsilon) - 319*f_7/(17280*epsilon) - 4217/(155520*epsilon) - 19*pi**4/(86400*epsilon) + 13*pi**6/(326592*epsilon) + f_3**2/(1080*epsilon**2) + 499*f_3/(2160*epsilon**2) - 127*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) + 143/(4320*epsilon**2) - 7*f_3/(54*epsilon**3) + 7*f_5/(54*epsilon**3) - 7/(540*epsilon**3)","17112":"25949*f_3/(22394880*epsilon) + 19*f_5/(155520*epsilon) - 239941/(9674588160*epsilon) - pi**4/(6998400*epsilon) - 1253*f_3/(1866240*epsilon**2) - 226097/(483729408*epsilon**2) + pi**4/(4665600*epsilon**2) + 19*f_3/(155520*epsilon**3) + 33007/(67184640*epsilon**3) - 4039/(16796160*epsilon**4) + 31/(466560*epsilon**5) - 1/(116640*epsilon**6)","17113":"23*f_3**2/(25920*epsilon) + 329*f_3/(103680*epsilon) - 43*f_5/(51840*epsilon) - 619/(311040*epsilon) + pi**6/(1224720*epsilon) + 79*pi**4/(9331200*epsilon) - 191*f_3/(19440*epsilon**2) - 31*f_5/(12960*epsilon**2) + 163/(116640*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - pi**4/(129600*epsilon**3) - 1/(1440*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17114":"5*f_3**2/(5184*epsilon) + 581*f_3/(103680*epsilon) + 13*f_5/(5760*epsilon) - 119/(17280*epsilon) - pi**6/(4898880*epsilon) - pi**4/(1866240*epsilon) - 37*f_3/(3888*epsilon**2) - 41*f_5/(12960*epsilon**2) + pi**4/(28800*epsilon**2) + 577/(116640*epsilon**2) + f_3/(240*epsilon**3) - 7/(4320*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17115":"-29*f_3/(622080*epsilon) - 53*f_5/(103680*epsilon) - pi**4/(746496*epsilon) + 23719/(100776960*epsilon) - 5*f_3/(31104*epsilon**2) + pi**4/(3110400*epsilon**2) + 39967/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 1163/(3359232*epsilon**3) + 1087/(933120*epsilon**4) - 77/(58320*epsilon**5) + 1/(1944*epsilon**6)","17116":"-1819*f_3/(622080*epsilon) - 7*f_5/(34560*epsilon) + pi**4/(622080*epsilon) + 2419609/(2418647040*epsilon) + 11*f_3/(6912*epsilon**2) + pi**4/(1036800*epsilon**2) + 23531/(20155392*epsilon**2) - f_3/(2160*epsilon**3) - 28607/(16796160*epsilon**3) + 2767/(2799360*epsilon**4) - 19/(58320*epsilon**5) + 1/(19440*epsilon**6)","17117":"103*f_3/(124416*epsilon) - f_5/(103680*epsilon) - 311543/(806215680*epsilon) - pi**4/(1244160*epsilon) + 19*f_3/(51840*epsilon**2) - 56219/(33592320*epsilon**2) - pi**4/(207360*epsilon**2) + f_3/(864*epsilon**3) + 62699/(11197440*epsilon**3) - 5033/(933120*epsilon**4) + 227/(77760*epsilon**5) - 1/(1296*epsilon**6)","17118":"-163*f_3/(69120*epsilon) - 293*f_5/(8640*epsilon) + 49*f_7/(1920*epsilon) - 19*pi**4/(1382400*epsilon) + 2276149/(134369280*epsilon) - 199*f_3/(11520*epsilon**2) - 175591/(44789760*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - 2593/(116640*epsilon**3) + 2233/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17119":"-7*f_3**2/(1728*epsilon) + 3587*f_3/(69120*epsilon) - 181*f_5/(3456*epsilon) - pi**6/(408240*epsilon) - 623/(622080*epsilon) + 89*pi**4/(1244160*epsilon) - 2521*f_3/(51840*epsilon**2) + 199*f_5/(4320*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 1303/(155520*epsilon**2) - 13*f_3/(720*epsilon**3) + 1/(360*epsilon**3) + pi**4/(10800*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17120":"f_3**2/(1440*epsilon) - 3713*f_3/(207360*epsilon) + 71*f_5/(8640*epsilon) - pi**6/(362880*epsilon) - 413*pi**4/(18662400*epsilon) + 80269/(4478976*epsilon) + 151*f_3/(15552*epsilon**2) + f_5/(4320*epsilon**2) - 1171/(103680*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 161/(77760*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 7/(2160*epsilon**4) - 1/(1080*epsilon**5)","17121":"-23*f_3**2/(4320*epsilon) - 277*f_3/(20736*epsilon) + 91*f_5/(4320*epsilon) - pi**6/(116640*epsilon) - 557*pi**4/(9331200*epsilon) + 159101/(11197440*epsilon) + 197*f_3/(38880*epsilon**2) - f_5/(540*epsilon**2) - 511/(51840*epsilon**2) + pi**4/(10800*epsilon**2) + f_3/(90*epsilon**3) - 269/(38880*epsilon**3) - pi**4/(32400*epsilon**3) - f_3/(270*epsilon**4) + 7/(1080*epsilon**4) - 1/(540*epsilon**5)","17122":"-8467*f_3/(3732480*epsilon) - 31*f_5/(38880*epsilon) + pi**4/(388800*epsilon) + 57881/(19906560*epsilon) + 77*f_3/(34560*epsilon**2) - 875933/(403107840*epsilon**2) - pi**4/(777600*epsilon**2) - 19*f_3/(25920*epsilon**3) + 5477/(11197440*epsilon**3) + 179/(559872*epsilon**4) - 19/(77760*epsilon**5) + 1/(19440*epsilon**6)","17123":"f_3**2/(324*epsilon) - 545*f_3/(62208*epsilon) + 229*f_5/(25920*epsilon) - 269/(103680*epsilon) - pi**4/(145800*epsilon) + 17*pi**6/(9797760*epsilon) + f_3/(17280*epsilon**2) - 41*f_5/(6480*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 23/(4320*epsilon**2) + f_3/(180*epsilon**3) - 19/(6480*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17124":"5*f_3**2/(5184*epsilon) - 83*f_3/(62208*epsilon) + 643*f_5/(51840*epsilon) - 11377/(933120*epsilon) - pi**4/(145800*epsilon) + 11*pi**6/(4898880*epsilon) - 7*f_3/(3456*epsilon**2) - 61*f_5/(6480*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 191/(17280*epsilon**2) + f_3/(180*epsilon**3) - 13/(3240*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17125":"-11*f_3**2/(8640*epsilon) - 97*f_3/(311040*epsilon) + 317*f_5/(12960*epsilon) - 23039/(933120*epsilon) - pi**4/(933120*epsilon) + pi**6/(233280*epsilon) - 59*f_3/(17280*epsilon**2) - 23*f_5/(1440*epsilon**2) + 17*pi**4/(1555200*epsilon**2) + 533/(25920*epsilon**2) + f_3/(180*epsilon**3) - 13/(2160*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17126":"-11*f_3**2/(8640*epsilon) - 611*f_3/(82944*epsilon) + 47*f_5/(17280*epsilon) + 7*pi**4/(2488320*epsilon) + 42401/(14929920*epsilon) + 23*pi**6/(6531840*epsilon) + 1189*f_3/(103680*epsilon**2) - 19*f_5/(8640*epsilon**2) - 4547/(276480*epsilon**2) + 7*pi**4/(207360*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(21600*epsilon**3) + 401/(41472*epsilon**3) - f_3/(180*epsilon**4) + 211/(17280*epsilon**4) - 11/(1440*epsilon**5)","17127":"-11*f_3**2/(180*epsilon) - 7429*f_3/(38880*epsilon) - pi**4*f_3/(16200*epsilon) + 2879*f_5/(7776*epsilon) + 59*f_7/(8640*epsilon) - 7631/(77760*epsilon) + pi**4/(129600*epsilon) + pi**6/(54432*epsilon) + 13*f_3**2/(540*epsilon**2) + 59*f_3/(270*epsilon**2) - 10*f_5/(27*epsilon**2) - pi**4/(3240*epsilon**2) + 11/(270*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","17128":"19*f_3**2/(5760*epsilon) - 48569*f_3/(3732480*epsilon) - 17*f_5/(34560*epsilon) - pi**6/(1088640*epsilon) - 49*pi**4/(37324800*epsilon) + 162079/(14929920*epsilon) + 1639*f_3/(311040*epsilon**2) + 19*f_5/(4320*epsilon**2) - 31933/(7464960*epsilon**2) - pi**4/(23040*epsilon**2) + 43*f_3/(2592*epsilon**3) - 4721/(207360*epsilon**3) + 7*pi**4/(129600*epsilon**3) - 13*f_3/(1080*epsilon**4) + 959/(51840*epsilon**4) - 19/(4320*epsilon**5)","17129":"-121*f_3/(174960*epsilon) + 571*f_5/(311040*epsilon) - 550981/(161243136*epsilon) + 181*pi**4/(111974400*epsilon) + 547*f_3/(933120*epsilon**2) + 13*pi**4/(9331200*epsilon**2) + 196117/(134369280*epsilon**2) - 17*f_3/(77760*epsilon**3) - 3607/(2799360*epsilon**3) + 671/(466560*epsilon**4) - 29/(38880*epsilon**5) + 1/(6480*epsilon**6)","17130":"3241*f_3/(207360*epsilon) - 527*f_5/(34560*epsilon) - 80711/(22394880*epsilon) + pi**4/(414720*epsilon) - 13*f_3/(5760*epsilon**2) + pi**4/(345600*epsilon**2) + 21847/(14929920*epsilon**2) + f_3/(2880*epsilon**3) + 631/(622080*epsilon**3) + 7/(25920*epsilon**4) - 11/(4320*epsilon**5) + 1/(720*epsilon**6)","17131":"11*f_3**2/(1152*epsilon) - 7097*f_3/(155520*epsilon) - 31*f_5/(3840*epsilon) + 31*pi**4/(777600*epsilon) + 13*pi**6/(2177280*epsilon) + 4973/(116640*epsilon) + 43*f_3/(5184*epsilon**2) + 59*f_5/(2880*epsilon**2) - 1949/(77760*epsilon**2) - pi**4/(28800*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(144*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17132":"2701*f_3/(622080*epsilon) - 101*f_5/(17280*epsilon) - 77*pi**4/(6220800*epsilon) + 112339/(67184640*epsilon) + 83*f_3/(51840*epsilon**2) - 18359/(11197440*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 179/(233280*epsilon**3) - 71/(31104*epsilon**4) + 17/(6480*epsilon**5) - 1/(1080*epsilon**6)","17133":"-2801*f_3/(311040*epsilon) + 7*f_5/(2160*epsilon) - 43*pi**4/(1036800*epsilon) + 380887/(33592320*epsilon) - 29*f_3/(51840*epsilon**2) - 35141/(22394880*epsilon**2) + pi**4/(34560*epsilon**2) + f_3/(864*epsilon**3) - 7277/(3732480*epsilon**3) - 41/(62208*epsilon**4) + 37/(25920*epsilon**5) - 1/(2160*epsilon**6)","17134":"-269*f_3/(103680*epsilon) - 451*f_5/(34560*epsilon) - 17*pi**4/(1382400*epsilon) + 2432309/(134369280*epsilon) - 167*f_3/(34560*epsilon**2) - 9695/(1119744*epsilon**2) + 17*pi**4/(345600*epsilon**2) + 17*f_3/(2880*epsilon**3) - 13439/(1866240*epsilon**3) + 1421/(155520*epsilon**4) - 113/(12960*epsilon**5) + 1/(216*epsilon**6)","17135":"-13*f_3**2/(4320*epsilon) + 2567*f_3/(233280*epsilon) + 41*f_5/(17280*epsilon) - 30619/(1399680*epsilon) + 71*pi**4/(1866240*epsilon) + 19*pi**6/(3265920*epsilon) - 233*f_3/(38880*epsilon**2) - 7*f_5/(720*epsilon**2) - pi**4/(103680*epsilon**2) + 4487/(466560*epsilon**2) - 43*f_3/(2592*epsilon**3) - pi**4/(129600*epsilon**3) + 181/(19440*epsilon**3) + 19*f_3/(1080*epsilon**4) - 19/(3240*epsilon**4)","17136":"7*f_3**2/(360*epsilon) - 26237*f_3/(622080*epsilon) - 137*f_5/(17280*epsilon) - 19*pi**6/(3265920*epsilon) - 791*pi**4/(18662400*epsilon) + 934847/(22394880*epsilon) + 133*f_3/(15552*epsilon**2) + 17*f_5/(1440*epsilon**2) - 5963/(311040*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 17*f_3/(2160*epsilon**3) - 431/(77760*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 19/(4320*epsilon**4) - 1/(1080*epsilon**5)","17137":"11*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 12563*f_3/(155520*epsilon) - 7207*f_5/(77760*epsilon) + 79*f_7/(8640*epsilon) - 5*pi**6/(326592*epsilon) + 11*pi**4/(518400*epsilon) - f_3**2/(1080*epsilon**2) - 179*f_3/(1440*epsilon**2) + 7*f_5/(48*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","17138":"11*f_3**2/(1728*epsilon) - 4397*f_3/(311040*epsilon) - 13*f_5/(1440*epsilon) - pi**4/(124416*epsilon) - pi**6/(1632960*epsilon) + 43121/(2239488*epsilon) + 187*f_3/(25920*epsilon**2) + f_5/(1080*epsilon**2) - 46723/(3732480*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - pi**4/(43200*epsilon**3) - 527/(311040*epsilon**3) - f_3/(360*epsilon**4) + 143/(25920*epsilon**4) - 1/(432*epsilon**5)","17139":"-19*f_3**2/(2160*epsilon) + 50653*f_3/(622080*epsilon) - 209*f_5/(2880*epsilon) - 18799/(1866240*epsilon) - pi**6/(466560*epsilon) + 137*pi**4/(2073600*epsilon) - 155*f_3/(3456*epsilon**2) + 197*f_5/(4320*epsilon**2) + pi**4/(518400*epsilon**2) + 23/(3456*epsilon**2) - f_3/(80*epsilon**3) + 7/(2160*epsilon**3) + pi**4/(21600*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17140":"f_3**2/(960*epsilon) - 1055*f_3/(248832*epsilon) - f_5/(192*epsilon) - pi**4/(30720*epsilon) - pi**6/(2177280*epsilon) + 135253/(14929920*epsilon) + 67*f_3/(11520*epsilon**2) + 11*f_5/(2880*epsilon**2) - 15317/(829440*epsilon**2) + 7*pi**4/(207360*epsilon**2) + f_3/(288*epsilon**3) - pi**4/(43200*epsilon**3) + 41/(23040*epsilon**3) - f_3/(360*epsilon**4) + 103/(17280*epsilon**4) - 1/(480*epsilon**5)","17141":"17*f_3**2/(1728*epsilon) + 3289*f_3/(77760*epsilon) - 353*f_5/(5760*epsilon) - 289/(23328*epsilon) + pi**4/(24300*epsilon) + 19*pi**6/(3265920*epsilon) - 529*f_3/(12960*epsilon**2) + 217*f_5/(4320*epsilon**2) - pi**4/(14400*epsilon**2) - 77/(38880*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 7/(1080*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17142":"-f_3**2/(180*epsilon) + pi**4*f_3/(16200*epsilon) + 11189*f_3/(77760*epsilon) - 4927*f_5/(38880*epsilon) - 559*f_7/(17280*epsilon) - 31*pi**4/(259200*epsilon) - f_3**2/(135*epsilon**2) - 23*f_3/(180*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17143":"-4537*f_3/(207360*epsilon) - 37*f_5/(8640*epsilon) - pi**4/(172800*epsilon) + 6563857/(268738560*epsilon) - 13*f_3/(8640*epsilon**2) - 82553/(4478976*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - 12293/(1866240*epsilon**3) + 1157/(155520*epsilon**4) - 7/(1620*epsilon**5) + 1/(540*epsilon**6)","17144":"-41*f_3**2/(3456*epsilon) - 17627*f_3/(155520*epsilon) + 139*f_5/(1920*epsilon) - 11*pi**4/(194400*epsilon) + 149*pi**6/(6531840*epsilon) + 29207/(466560*epsilon) + 373*f_3/(5184*epsilon**2) - 373*f_5/(8640*epsilon**2) - 2759/(77760*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(864*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17145":"787*f_3/(34560*epsilon) - 683*f_5/(17280*epsilon) + 7*pi**4/(345600*epsilon) + 25337/(2239488*epsilon) - f_3/(8640*epsilon**2) - 2053/(1492992*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) + 91/(311040*epsilon**3) + 5/(2592*epsilon**4) - 11/(2160*epsilon**5) + 1/(360*epsilon**6)","17146":"-91*f_3/(20736*epsilon) - f_5/(576*epsilon) - pi**4/(115200*epsilon) + 232093/(67184640*epsilon) + 47*f_3/(17280*epsilon**2) - 6151/(4199040*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 41/(174960*epsilon**3) - 23/(5760*epsilon**4) + 103/(19440*epsilon**5) - 7/(3240*epsilon**6)","17147":"941*f_3/(207360*epsilon) - 101*f_5/(6912*epsilon) + 49*f_7/(1920*epsilon) - 309431/(67184640*epsilon) - pi**4/(230400*epsilon) - 53*f_3/(3456*epsilon**2) + 11*pi**4/(345600*epsilon**2) + 151499/(8957952*epsilon**2) + 11*f_3/(2880*epsilon**3) - 33761/(1866240*epsilon**3) + 571/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17148":"-487*f_3/(622080*epsilon) - 29*f_5/(51840*epsilon) - 225131/(806215680*epsilon) + 7*pi**4/(3110400*epsilon) + 151*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) - 15967/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 19601/(11197440*epsilon**3) - 41/(14580*epsilon**4) + 209/(77760*epsilon**5) - 1/(810*epsilon**6)","17149":"1001*f_3/(207360*epsilon) - 5*f_5/(144*epsilon) - 7*pi**4/(345600*epsilon) + 7328929/(268738560*epsilon) - 7*f_3/(1728*epsilon**2) - 341053/(22394880*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - 12293/(1866240*epsilon**3) + 941/(155520*epsilon**4) - 7/(1620*epsilon**5) + 1/(540*epsilon**6)","17150":"-287*f_3/(155520*epsilon) - 613*f_5/(103680*epsilon) - 17*pi**4/(777600*epsilon) + 256351/(25194240*epsilon) + 7*f_3/(1152*epsilon**2) - 1168141/(134369280*epsilon**2) + 19*pi**4/(1036800*epsilon**2) - 31*f_3/(8640*epsilon**3) + 12119/(2239488*epsilon**3) - 623/(186624*epsilon**4) + 157/(77760*epsilon**5) - 1/(1620*epsilon**6)","17151":"-89*f_3/(25920*epsilon) + f_5/(8640*epsilon) - 53*pi**4/(1036800*epsilon) + 409219/(40310784*epsilon) + 373*f_3/(51840*epsilon**2) - 776597/(67184640*epsilon**2) + 19*pi**4/(518400*epsilon**2) - 7*f_3/(1440*epsilon**3) + 61861/(11197440*epsilon**3) - 1753/(933120*epsilon**4) + 11/(15552*epsilon**5) - 1/(6480*epsilon**6)","17152":"-337*f_3/(622080*epsilon) - 9667/(268738560*epsilon) + pi**4/(3110400*epsilon) + 11*f_3/(6480*epsilon**2) - pi**4/(1036800*epsilon**2) + 11987/(44789760*epsilon**2) - f_3/(1440*epsilon**3) - 8293/(5598720*epsilon**3) + 277/(186624*epsilon**4) - 7/(9720*epsilon**5) + 1/(6480*epsilon**6)","17153":"59*f_3/(103680*epsilon) - 13*f_5/(34560*epsilon) - pi**4/(194400*epsilon) + 547921/(806215680*epsilon) - f_3/(2592*epsilon**2) - 62321/(33592320*epsilon**2) - pi**4/(345600*epsilon**2) + f_3/(720*epsilon**3) + 11287/(2239488*epsilon**3) - 4817/(933120*epsilon**4) + 227/(77760*epsilon**5) - 1/(1296*epsilon**6)","17154":"-f_3**2/(5760*epsilon) - 437*f_3/(622080*epsilon) + 11*f_5/(38880*epsilon) - 943*pi**4/(223948800*epsilon) + pi**6/(8709120*epsilon) + 39271/(13436928*epsilon) + 653*f_3/(311040*epsilon**2) - f_5/(2592*epsilon**2) - 9821/(1658880*epsilon**2) + 31*pi**4/(3732480*epsilon**2) - 53*f_3/(15552*epsilon**3) - pi**4/(124416*epsilon**3) + 1643/(207360*epsilon**3) + 11*f_3/(5184*epsilon**4) - 385/(62208*epsilon**4) + 5/(2592*epsilon**5)","17155":"23*f_3**2/(2160*epsilon) - pi**4*f_3/(16200*epsilon) + 331*f_3/(19440*epsilon) + 11*f_5/(1944*epsilon) - 323*f_7/(17280*epsilon) - pi**6/(20412*epsilon) + 23*pi**4/(64800*epsilon) - f_3**2/(108*epsilon**2) + 11*f_3/(270*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17156":"-17*f_3**2/(960*epsilon) + 4621*f_3/(186624*epsilon) + 317*f_5/(17280*epsilon) - 27109/(559872*epsilon) + 217*pi**4/(9331200*epsilon) + 19*pi**6/(1088640*epsilon) - 65*f_3/(3888*epsilon**2) - 59*f_5/(2160*epsilon**2) + pi**4/(32400*epsilon**2) + 127/(5832*epsilon**2) - 19*f_3/(1620*epsilon**3) - pi**4/(32400*epsilon**3) + 13/(1215*epsilon**3) + 2*f_3/(135*epsilon**4) - 2/(405*epsilon**4)","17157":"f_3**2/(2160*epsilon) - 683*f_3/(7776*epsilon) + pi**4*f_3/(32400*epsilon) + 971*f_5/(7776*epsilon) - 53*f_7/(1920*epsilon) - pi**6/(163296*epsilon) + pi**4/(129600*epsilon) + 829/(77760*epsilon) - f_3**2/(270*epsilon**2) + 19*f_3/(135*epsilon**2) - f_5/(6*epsilon**2) - pi**4/(3240*epsilon**2) + 1/(540*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3) - 1/(270*epsilon**3)","17158":"5*f_3**2/(432*epsilon) + 2411*f_3/(155520*epsilon) - 79*f_5/(1080*epsilon) + 49*pi**4/(1555200*epsilon) + 17*pi**6/(1632960*epsilon) + 14017/(466560*epsilon) - 101*f_3/(6480*epsilon**2) + 101*f_5/(2160*epsilon**2) - 457/(19440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 7/(720*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17159":"-7*f_3**2/(720*epsilon) + 1357*f_3/(31104*epsilon) - 8*f_5/(135*epsilon) - pi**6/(544320*epsilon) + 91*pi**4/(1555200*epsilon) + 953/(58320*epsilon) - 287*f_3/(6480*epsilon**2) + 7*f_5/(120*epsilon**2) - 49/(4860*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 13/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17160":"563*f_3/(373248*epsilon) + 17*f_5/(51840*epsilon) - 1351681/(483729408*epsilon) - 59*pi**4/(9331200*epsilon) - 133*f_3/(622080*epsilon**2) + pi**4/(622080*epsilon**2) + 2447741/(806215680*epsilon**2) - f_3/(10368*epsilon**3) - 9175/(3359232*epsilon**3) + 5869/(2799360*epsilon**4) - 259/(233280*epsilon**5) + 11/(38880*epsilon**6)","17161":"-103*f_3/(116640*epsilon) - 19*f_5/(20736*epsilon) - 2543531/(2418647040*epsilon) + pi**4/(746496*epsilon) + 167*f_3/(311040*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 139949/(50388480*epsilon**2) - f_3/(3240*epsilon**3) - 37463/(16796160*epsilon**3) + 2983/(2799360*epsilon**4) - 19/(58320*epsilon**5) + 1/(19440*epsilon**6)","17162":"f_3**2/(864*epsilon) + f_3/(103680*epsilon) + 11*f_5/(1920*epsilon) - 1019/(186624*epsilon) + pi**6/(3265920*epsilon) + 31*pi**4/(9331200*epsilon) - 37*f_3/(3888*epsilon**2) - f_5/(360*epsilon**2) + pi**4/(28800*epsilon**2) + 451/(116640*epsilon**2) + f_3/(240*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17163":"-691*f_3/(622080*epsilon) - 29*f_5/(51840*epsilon) + 13*pi**4/(2073600*epsilon) + 2933591/(806215680*epsilon) - f_3/(4320*epsilon**2) - 367/(52488*epsilon**2) - pi**4/(129600*epsilon**2) + 7*f_3/(8640*epsilon**3) + 59959/(11197440*epsilon**3) - 2461/(933120*epsilon**4) + 67/(77760*epsilon**5) - 1/(6480*epsilon**6)","17164":"55*f_3/(41472*epsilon) - f_5/(2592*epsilon) - 869387/(403107840*epsilon) - pi**4/(82944*epsilon) - f_3/(1440*epsilon**2) + pi**4/(172800*epsilon**2) + 48863/(13436928*epsilon**2) + f_3/(1440*epsilon**3) + 451/(1119744*epsilon**3) - 1307/(466560*epsilon**4) + 83/(38880*epsilon**5) - 1/(1620*epsilon**6)","17165":"67*f_3**2/(51840*epsilon) + 131*f_3/(25920*epsilon) + 73*f_5/(34560*epsilon) - 7211/(933120*epsilon) - 7*pi**4/(4665600*epsilon) + pi**6/(19595520*epsilon) - 749*f_3/(77760*epsilon**2) - 77*f_5/(25920*epsilon**2) + pi**4/(28800*epsilon**2) + 247/(46656*epsilon**2) + f_3/(240*epsilon**3) - 11/(6480*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17166":"-887*f_3/(3732480*epsilon) - 17*f_5/(51840*epsilon) + 73*pi**4/(18662400*epsilon) + 248453/(322486272*epsilon) - 7*f_3/(124416*epsilon**2) - 41969/(89579520*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(10368*epsilon**3) - 6277/(11197440*epsilon**3) + 133/(116640*epsilon**4) - 1/(1215*epsilon**5) + 1/(4320*epsilon**6)","17167":"1175*f_3/(1492992*epsilon) + 97*f_5/(207360*epsilon) - 15058573/(9674588160*epsilon) + pi**4/(2332800*epsilon) + 7*f_3/(311040*epsilon**2) - pi**4/(1244160*epsilon**2) + 597157/(806215680*epsilon**2) - f_3/(10368*epsilon**3) - 55153/(67184640*epsilon**3) + 2369/(2799360*epsilon**4) - 211/(466560*epsilon**5) + 1/(9720*epsilon**6)","17168":"1919*f_3/(622080*epsilon) + 11*f_5/(17280*epsilon) - 1269769/(806215680*epsilon) - 19*pi**4/(2073600*epsilon) - f_3/(1728*epsilon**2) - 6607/(2099520*epsilon**2) - pi**4/(129600*epsilon**2) + 7*f_3/(8640*epsilon**3) + 9227/(2239488*epsilon**3) - 449/(186624*epsilon**4) + 67/(77760*epsilon**5) - 1/(6480*epsilon**6)","17169":"-5681*f_3/(207360*epsilon) - 2113*f_5/(34560*epsilon) + 49*f_7/(960*epsilon) + 61*pi**4/(2073600*epsilon) + 2419837/(67184640*epsilon) - 451*f_3/(17280*epsilon**2) + 104743/(44789760*epsilon**2) + 19*pi**4/(345600*epsilon**2) + 19*f_3/(2880*epsilon**3) - 32141/(1866240*epsilon**3) + 517/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17170":"f_3**2/(1080*epsilon) - 881*f_3/(41472*epsilon) - 29*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + 227491/(67184640*epsilon) + 41*pi**4/(414720*epsilon) - 67*f_3/(17280*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(7680*epsilon**2) + 616663/(44789760*epsilon**2) + 7*f_3/(576*epsilon**3) - 19613/(1866240*epsilon**3) + 301/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17171":"31*f_3/(20736*epsilon) - 50461/(67184640*epsilon) - 7*pi**4/(1555200*epsilon) - 73*f_3/(17280*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 277/(139968*epsilon**2) + f_3/(2160*epsilon**3) + 2501/(933120*epsilon**3) - 691/(155520*epsilon**4) + 1/(324*epsilon**5) - 1/(1080*epsilon**6)","17172":"493*f_3/(51840*epsilon) + f_5/(288*epsilon) - 682043/(67184640*epsilon) + 19*pi**4/(1036800*epsilon) - f_3/(72*epsilon**2) - pi**4/(86400*epsilon**2) + 479477/(67184640*epsilon**2) + f_3/(180*epsilon**3) + 3823/(2799360*epsilon**3) - 131/(38880*epsilon**4) + 31/(19440*epsilon**5) - 1/(3240*epsilon**6)","17173":"-f_3**2/(2160*epsilon) - 12809*f_3/(622080*epsilon) - 143*f_5/(6912*epsilon) - pi**6/(326592*epsilon) - 7*pi**4/(691200*epsilon) + 3453757/(67184640*epsilon) + 29*f_3/(640*epsilon**2) + f_5/(216*epsilon**2) - 2605337/(44789760*epsilon**2) + pi**4/(207360*epsilon**2) - 35*f_3/(1728*epsilon**3) + 40147/(1866240*epsilon**3) - 59/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17174":"31*f_3/(20736*epsilon) - 50461/(67184640*epsilon) - 7*pi**4/(1555200*epsilon) - 73*f_3/(17280*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 277/(139968*epsilon**2) + f_3/(2160*epsilon**3) + 2501/(933120*epsilon**3) - 691/(155520*epsilon**4) + 1/(324*epsilon**5) - 1/(1080*epsilon**6)","17175":"-769*f_3/(1244160*epsilon) + 7*f_5/(11520*epsilon) - 2838797/(1612431360*epsilon) - 13*pi**4/(3110400*epsilon) + 11*f_3/(10368*epsilon**2) - pi**4/(1036800*epsilon**2) + 131489/(134369280*epsilon**2) - f_3/(8640*epsilon**3) + 13129/(11197440*epsilon**3) - 743/(186624*epsilon**4) + 79/(19440*epsilon**5) - 1/(648*epsilon**6)","17176":"f_3/(1080*epsilon) - 11*pi**4/(2073600*epsilon) + 39967/(134369280*epsilon) - 13*f_3/(11520*epsilon**2) - 6473/(22394880*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(1440*epsilon**3) + 71/(93312*epsilon**3) - 1391/(311040*epsilon**4) + 47/(6480*epsilon**5) - 1/(240*epsilon**6)","17177":"f_3**2/(4320*epsilon) - 341*f_3/(23040*epsilon) - 43*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + pi**4/(30720*epsilon) + 451921/(134369280*epsilon) - 3*f_3/(256*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(14400*epsilon**2) + 377801/(44789760*epsilon**2) + 7*f_3/(360*epsilon**3) - 235/(11664*epsilon**3) + 1801/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17178":"3617*f_3/(155520*epsilon) + 11*f_5/(1728*epsilon) - 541321/(14929920*epsilon) + 23*pi**4/(3110400*epsilon) - 2273*f_3/(51840*epsilon**2) - 13*f_5/(1440*epsilon**2) + 47*pi**4/(518400*epsilon**2) + 30617/(622080*epsilon**2) + 3*f_3/(80*epsilon**3) - 101/(2880*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 73/(4320*epsilon**4) - 1/(240*epsilon**5)","17179":"31*f_3**2/(4320*epsilon) - 1669*f_3/(207360*epsilon) - 113*f_5/(4320*epsilon) - 251*pi**4/(6220800*epsilon) + 23*pi**6/(3265920*epsilon) + 35551/(1492992*epsilon) - 193*f_3/(25920*epsilon**2) + 23*f_5/(4320*epsilon**2) - 1007/(103680*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 191/(25920*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 13/(1440*epsilon**4) - 1/(360*epsilon**5)","17180":"-f_3**2/(864*epsilon) - 353*f_3/(124416*epsilon) - 41*f_5/(4320*epsilon) - pi**6/(326592*epsilon) + 19*pi**4/(4147200*epsilon) + 2052517/(134369280*epsilon) + 49*f_3/(2304*epsilon**2) + f_5/(216*epsilon**2) - 1400167/(44789760*epsilon**2) + pi**4/(259200*epsilon**2) - 11*f_3/(540*epsilon**3) + 2609/(116640*epsilon**3) - 71/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17181":"f_3**2/(432*epsilon) + pi**4*f_3/(16200*epsilon) + 18677*f_3/(77760*epsilon) - 8437*f_5/(38880*epsilon) - 1091*f_7/(17280*epsilon) - pi**6/(81648*epsilon) - 11*pi**4/(259200*epsilon) - f_3**2/(135*epsilon**2) - 47*f_3/(270*epsilon**2) + 2*f_5/(9*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17182":"-71*f_3**2/(4320*epsilon) - pi**4*f_3/(64800*epsilon) + 5191*f_3/(31104*epsilon) - 10177*f_5/(77760*epsilon) - 67*f_7/(2880*epsilon) - 13*pi**6/(326592*epsilon) + 91*pi**4/(518400*epsilon) + 17*f_3**2/(1080*epsilon**2) - 937*f_3/(4320*epsilon**2) + 97*f_5/(432*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","17183":"f_3**2/(4320*epsilon) + 2369*f_3/(311040*epsilon) + 17*f_5/(3840*epsilon) - 329615/(26873856*epsilon) - pi**6/(326592*epsilon) + 5*pi**4/(165888*epsilon) - 43*f_3/(6912*epsilon**2) + f_5/(216*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 39149/(5598720*epsilon**2) - 13*f_3/(8640*epsilon**3) + 7009/(1866240*epsilon**3) + 269/(155520*epsilon**4) - 113/(12960*epsilon**5) + 1/(216*epsilon**6)","17184":"-f_3**2/(540*epsilon) - 20203*f_3/(1866240*epsilon) - 179*f_5/(5760*epsilon) - 19*pi**6/(3265920*epsilon) - 187*pi**4/(3732480*epsilon) + 1433741/(22394880*epsilon) + 199*f_3/(77760*epsilon**2) + 37*f_5/(1440*epsilon**2) - 7079/(207360*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 151*f_3/(6480*epsilon**3) - 3439/(155520*epsilon**3) - pi**4/(64800*epsilon**3) - 11*f_3/(540*epsilon**4) + 19/(720*epsilon**4) - 1/(135*epsilon**5)","17185":"f_3**2/(4320*epsilon) + 2153*f_3/(311040*epsilon) + 17*f_5/(3840*epsilon) - 1504219/(134369280*epsilon) - pi**6/(326592*epsilon) + 5*pi**4/(165888*epsilon) - 43*f_3/(6912*epsilon**2) + f_5/(216*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 41093/(5598720*epsilon**2) - 13*f_3/(8640*epsilon**3) + 7009/(1866240*epsilon**3) + 269/(155520*epsilon**4) - 113/(12960*epsilon**5) + 1/(216*epsilon**6)","17186":"-2869*f_3/(414720*epsilon) - f_5/(180*epsilon) + 251*pi**4/(12441600*epsilon) + 644213/(80621568*epsilon) + 251*f_3/(103680*epsilon**2) - 1009777/(134369280*epsilon**2) - pi**4/(172800*epsilon**2) - f_3/(1440*epsilon**3) + 39473/(5598720*epsilon**3) - 3997/(933120*epsilon**4) + 37/(19440*epsilon**5) - 1/(1620*epsilon**6)","17187":"-161*f_3/(38880*epsilon) - 37*f_5/(51840*epsilon) - pi**4/(1166400*epsilon) + 677261/(201553920*epsilon) + 533*f_3/(155520*epsilon**2) - 315451/(201553920*epsilon**2) + pi**4/(777600*epsilon**2) - 13*f_3/(12960*epsilon**3) - 15557/(33592320*epsilon**3) + 683/(933120*epsilon**4) - 71/(233280*epsilon**5) + 1/(19440*epsilon**6)","17188":"f_3**2/(1080*epsilon) - 1895*f_3/(124416*epsilon) + 23*f_5/(5760*epsilon) - pi**6/(326592*epsilon) + 127*pi**4/(4147200*epsilon) + 1543189/(134369280*epsilon) + 187*f_3/(6912*epsilon**2) + f_5/(216*epsilon**2) - 1355239/(44789760*epsilon**2) - pi**4/(51840*epsilon**2) - 5*f_3/(216*epsilon**3) + 2987/(116640*epsilon**3) - 287/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17189":"-11*f_3**2/(1440*epsilon) - pi**4*f_3/(64800*epsilon) + 5011*f_3/(31104*epsilon) - 10717*f_5/(77760*epsilon) - 67*f_7/(2880*epsilon) - pi**6/(36288*epsilon) + 17*pi**4/(172800*epsilon) + 17*f_3**2/(1080*epsilon**2) - 887*f_3/(4320*epsilon**2) + 23*f_5/(108*epsilon**2) - 7*pi**4/(129600*epsilon**2) + pi**6/(81648*epsilon**2) + 49*f_3/(540*epsilon**3) - 7*f_5/(54*epsilon**3)","17190":"-281*f_3/(69120*epsilon) + 31*f_5/(17280*epsilon) - 20123/(9953280*epsilon) + 37*pi**4/(691200*epsilon) - 11*f_3/(17280*epsilon**2) - 17*pi**4/(172800*epsilon**2) + 649/(82944*epsilon**2) + f_3/(480*epsilon**3) + 301/(69120*epsilon**3) - 7/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(120*epsilon**6)","17191":"29*f_3**2/(8640*epsilon) + 9*f_3/(2560*epsilon) - 145*f_5/(3456*epsilon) + 49*f_7/(3840*epsilon) - 7*pi**4/(1244160*epsilon) + pi**6/(1632960*epsilon) + 2447/(124416*epsilon) - 121*f_3/(51840*epsilon**2) + 149*f_5/(4320*epsilon**2) - 4907/(155520*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 1/(60*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17192":"-f_3**2/(360*epsilon) - 1553*f_3/(17280*epsilon) + 4291*f_5/(25920*epsilon) - 2977/(41472*epsilon) - pi**4/(11520*epsilon) + pi**6/(54432*epsilon) + 733*f_3/(4320*epsilon**2) - 67*f_5/(216*epsilon**2) + pi**4/(43200*epsilon**2) + 1153/(10368*epsilon**2) - f_3/(15*epsilon**3) + 5*f_5/(36*epsilon**3) - 41/(720*epsilon**3) + 1/(90*epsilon**4)","17193":"-7*f_3**2/(1080*epsilon) + 20927*f_3/(1866240*epsilon) + 7*f_5/(8640*epsilon) - 9217/(1119744*epsilon) - 563*pi**4/(18662400*epsilon) + 31*pi**6/(3265920*epsilon) - 119*f_3/(31104*epsilon**2) + 17*f_5/(4320*epsilon**2) - 1951/(93312*epsilon**2) + 41*pi**4/(518400*epsilon**2) - 131*f_3/(6480*epsilon**3) - 7*pi**4/(64800*epsilon**3) + 593/(19440*epsilon**3) + 13*f_3/(540*epsilon**4) - 13/(1620*epsilon**4)","17194":"19*f_3**2/(2160*epsilon) + 50653*f_3/(622080*epsilon) - 173*f_5/(960*epsilon) + 49*f_7/(3840*epsilon) - 11*pi**6/(466560*epsilon) + 17*pi**4/(230400*epsilon) + 29227/(373248*epsilon) - 19*f_3/(384*epsilon**2) + 547*f_5/(4320*epsilon**2) - 73/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 37/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17195":"-11*f_3**2/(17280*epsilon) - 1561*f_3/(373248*epsilon) + 7*f_5/(2160*epsilon) - pi**4/(72900*epsilon) + pi**6/(408240*epsilon) + 106979/(29859840*epsilon) + 79*f_3/(155520*epsilon**2) - 7*f_5/(2160*epsilon**2) - 14801/(7464960*epsilon**2) + pi**4/(115200*epsilon**2) + 227*f_3/(25920*epsilon**3) - 131/(13824*epsilon**3) + pi**4/(259200*epsilon**3) - 19*f_3/(2160*epsilon**4) + 829/(51840*epsilon**4) - 13/(2160*epsilon**5)","17196":"11*f_3**2/(2160*epsilon) - 2711*f_3/(622080*epsilon) - 49*f_5/(11520*epsilon) - 102893/(29859840*epsilon) + 13*pi**6/(6531840*epsilon) + 43*pi**4/(1244160*epsilon) + 17*f_3/(25920*epsilon**2) - 13*f_5/(4320*epsilon**2) - 2707/(829440*epsilon**2) + 7*pi**4/(345600*epsilon**2) + 7*f_3/(2880*epsilon**3) - pi**4/(86400*epsilon**3) + 25/(41472*epsilon**3) - f_3/(720*epsilon**4) + 31/(5760*epsilon**4) - 1/(360*epsilon**5)","17197":"9037*f_3/(3732480*epsilon) - 17*f_5/(12960*epsilon) - 5839051/(1612431360*epsilon) - 7*pi**4/(12441600*epsilon) - 71*f_3/(34560*epsilon**2) + pi**4/(311040*epsilon**2) + 108089/(25194240*epsilon**2) + f_3/(2592*epsilon**3) - 2183/(746496*epsilon**3) + 3851/(2799360*epsilon**4) - 13/(25920*epsilon**5) + 1/(9720*epsilon**6)","17198":"11*f_3**2/(12960*epsilon) + 12377*f_3/(7464960*epsilon) - 3659*f_5/(622080*epsilon) + 337*pi**4/(74649600*epsilon) + 37*pi**6/(39191040*epsilon) + 121069/(89579520*epsilon) + 49*f_3/(20736*epsilon**2) + 37*f_5/(51840*epsilon**2) - 5579/(3732480*epsilon**2) - pi**4/(69120*epsilon**2) - f_3/(576*epsilon**3) + pi**4/(259200*epsilon**3) + 7/(3840*epsilon**3) + f_3/(2160*epsilon**4) - 17/(17280*epsilon**4) + 1/(4320*epsilon**5)","17199":"11*f_3/(82944*epsilon) - 116771/(403107840*epsilon) - pi**4/(6220800*epsilon) - 29*f_3/(69120*epsilon**2) + pi**4/(2073600*epsilon**2) + 60043/(67184640*epsilon**2) + f_3/(17280*epsilon**3) - 15949/(22394880*epsilon**3) + 1747/(1866240*epsilon**4) - 23/(31104*epsilon**5) + 1/(4320*epsilon**6)","17200":"49*f_3/(248832*epsilon) - f_5/(11520*epsilon) - 70037/(134369280*epsilon) - 43*pi**4/(24883200*epsilon) - 41*f_3/(69120*epsilon**2) + pi**4/(1036800*epsilon**2) + 550603/(268738560*epsilon**2) + f_3/(8640*epsilon**3) - 5947/(3732480*epsilon**3) - 539/(466560*epsilon**4) + 17/(5184*epsilon**5) - 23/(12960*epsilon**6)","17201":"-947*f_3/(311040*epsilon) + f_5/(640*epsilon) - pi**4/(622080*epsilon) + 31919/(13436928*epsilon) - 11*f_3/(51840*epsilon**2) - 64703/(67184640*epsilon**2) - 253/(207360*epsilon**3) + 187/(466560*epsilon**4) + 13/(12960*epsilon**5) - 1/(1620*epsilon**6)","17202":"-1997*f_3/(622080*epsilon) + 161*f_5/(51840*epsilon) - 61*pi**4/(12441600*epsilon) + 35221/(53747712*epsilon) - 7*f_3/(103680*epsilon**2) - 6961/(8957952*epsilon**2) + 31/(311040*epsilon**3) - 29/(31104*epsilon**4) + 1/(864*epsilon**5) - 1/(2160*epsilon**6)","17203":"19*f_3**2/(62208*epsilon) - 2839*f_3/(4478976*epsilon) - 1121*f_5/(1866240*epsilon) - 66403/(403107840*epsilon) + pi**6/(58786560*epsilon) + 311*pi**4/(223948800*epsilon) - 59*f_3/(69120*epsilon**2) + 53*f_5/(155520*epsilon**2) - pi**4/(18662400*epsilon**2) + 821/(373248*epsilon**2) + 67*f_3/(77760*epsilon**3) - 97/(51840*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 77/(116640*epsilon**4) - 1/(9720*epsilon**5)","17204":"f_3**2/(17280*epsilon) - 661*f_3/(311040*epsilon) + 59*f_5/(51840*epsilon) - 23*pi**6/(6531840*epsilon) - pi**4/(1036800*epsilon) + 8927/(1866240*epsilon) - f_3/(4860*epsilon**2) + 31*f_5/(8640*epsilon**2) - 133/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17205":"-f_3**2/(25920*epsilon) - 2629*f_3/(1244160*epsilon) + 467*f_5/(155520*epsilon) - 9773/(26873856*epsilon) - pi**4/(497664*epsilon) + pi**6/(1959552*epsilon) - f_3/(2880*epsilon**2) - f_5/(1296*epsilon**2) - 53/(9953280*epsilon**2) + pi**4/(518400*epsilon**2) + 7*f_3/(8640*epsilon**3) - 12419/(14929920*epsilon**3) - 137/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","17206":"-23*f_3**2/(15552*epsilon) + pi**4*f_3/(194400*epsilon) + 3227*f_3/(466560*epsilon) - 811*f_5/(93312*epsilon) + 73*f_7/(41472*epsilon) - 113*pi**4/(4665600*epsilon) + 19*pi**6/(5878656*epsilon) + f_3**2/(1296*epsilon**2) - 151*f_3/(19440*epsilon**2) + 2*f_5/(243*epsilon**2) - pi**6/(244944*epsilon**2) + pi**4/(38880*epsilon**2) + f_3/(324*epsilon**3) - f_5/(324*epsilon**3)","17207":"-f_3**2/(25920*epsilon) + 1277*f_3/(279936*epsilon) + 31*f_5/(62208*epsilon) - 124177/(17915904*epsilon) + pi**6/(19595520*epsilon) + 19*pi**4/(13996800*epsilon) - 2599*f_3/(466560*epsilon**2) - f_5/(2160*epsilon**2) + 101*pi**4/(9331200*epsilon**2) + 29951/(3732480*epsilon**2) + 101*f_3/(77760*epsilon**3) - 1547/(466560*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(15552*epsilon**4) - 1/(12960*epsilon**5)","17208":"55*f_3**2/(7776*epsilon) - 427*f_3/(23328*epsilon) + 7*pi**4*f_3/(388800*epsilon) - 2407*f_5/(116640*epsilon) - 227*f_7/(51840*epsilon) - 13*pi**4/(466560*epsilon) - 5*pi**6/(2939328*epsilon) + 149759/(3732480*epsilon) - 41*f_3**2/(6480*epsilon**2) + 311*f_3/(38880*epsilon**2) + 65*f_5/(1944*epsilon**2) - 665/(20736*epsilon**2) - pi**6/(122472*epsilon**2) + 11*pi**4/(388800*epsilon**2) - f_3/(810*epsilon**3) - f_5/(162*epsilon**3) + 37/(4320*epsilon**3) - 1/(1080*epsilon**4)","17209":"-187*f_3**2/(77760*epsilon) + pi**4*f_3/(194400*epsilon) + 4883*f_3/(466560*epsilon) - 991*f_5/(93312*epsilon) + 263*f_7/(103680*epsilon) - 41*pi**4/(4665600*epsilon) + pi**6/(5878656*epsilon) + f_3**2/(1296*epsilon**2) - 223*f_3/(19440*epsilon**2) + 25*f_5/(1944*epsilon**2) - pi**6/(244944*epsilon**2) + pi**4/(38880*epsilon**2) + f_3/(324*epsilon**3) - f_5/(324*epsilon**3)","17210":"83*f_3**2/(77760*epsilon) + pi**4*f_3/(48600*epsilon) + 1015*f_3/(93312*epsilon) - 1093*f_5/(93312*epsilon) - 121*f_7/(69120*epsilon) - 11*pi**6/(5878656*epsilon) - 29*pi**4/(4665600*epsilon) - 5*f_3**2/(1296*epsilon**2) - 253*f_3/(19440*epsilon**2) + 5*f_5/(243*epsilon**2) - pi**6/(244944*epsilon**2) + pi**4/(38880*epsilon**2) + f_3/(324*epsilon**3) - f_5/(324*epsilon**3)","17211":"-31*f_3/(25920*epsilon) + 101*f_5/(207360*epsilon) + 29*pi**4/(12441600*epsilon) + 54473/(67184640*epsilon) + 151*f_3/(103680*epsilon**2) - 43123/(29859840*epsilon**2) - 7*pi**4/(2073600*epsilon**2) - 7*f_3/(17280*epsilon**3) + 473/(466560*epsilon**3) - 257/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17212":"-f_3**2/(25920*epsilon) + 109*f_3/(69120*epsilon) - 1513*f_5/(622080*epsilon) - 53*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) + 18997/(33592320*epsilon) - 5*f_3/(6912*epsilon**2) - f_5/(1296*epsilon**2) + 6941/(29859840*epsilon**2) + 7*pi**4/(691200*epsilon**2) + f_3/(17280*epsilon**3) - 157/(466560*epsilon**3) - 113/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17213":"-223*f_3/(414720*epsilon) + 19*f_5/(34560*epsilon) - 20191/(89579520*epsilon) + pi**4/(3110400*epsilon) + 11*f_3/(10368*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 2543/(14929920*epsilon**2) - 7*f_3/(8640*epsilon**3) + 1/(497664*epsilon**3) - 107/(207360*epsilon**4) + 47/(17280*epsilon**5) - 1/(480*epsilon**6)","17214":"-251*f_3/(414720*epsilon) + 19*f_5/(34560*epsilon) - 27499/(89579520*epsilon) + pi**4/(12441600*epsilon) + 107*f_3/(103680*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 3119/(14929920*epsilon**2) - 7*f_3/(8640*epsilon**3) + 77/(2488320*epsilon**3) - 107/(207360*epsilon**4) + 47/(17280*epsilon**5) - 1/(480*epsilon**6)","17215":"17*f_3**2/(5760*epsilon) - 6001*f_3/(1119744*epsilon) - 479*f_5/(311040*epsilon) - 19*pi**6/(6531840*epsilon) + 47*pi**4/(11197440*epsilon) + 91157/(16796160*epsilon) + f_3/(486*epsilon**2) + 59*f_5/(12960*epsilon**2) - 35/(23328*epsilon**2) - pi**4/(72900*epsilon**2) + 29*f_3/(9720*epsilon**3) - 31/(14580*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 1/(1215*epsilon**4)","17216":"-4147*f_3/(1244160*epsilon) - 37*f_5/(41472*epsilon) - pi**4/(4147200*epsilon) + 827447/(201553920*epsilon) + 23*f_3/(6912*epsilon**2) - 349439/(53747712*epsilon**2) - 11*pi**4/(2073600*epsilon**2) - 11*f_3/(17280*epsilon**3) + 48811/(11197440*epsilon**3) - 199/(116640*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","17217":"11*f_3**2/(3888*epsilon) + pi**4*f_3/(388800*epsilon) + 8069*f_3/(933120*epsilon) - 2543*f_5/(93312*epsilon) - 31*f_7/(51840*epsilon) - 5*pi**6/(2939328*epsilon) + 91*pi**4/(9331200*epsilon) + 18067/(1244160*epsilon) - 11*f_3**2/(6480*epsilon**2) - 953*f_3/(77760*epsilon**2) + 65*f_5/(1944*epsilon**2) - 761/(62208*epsilon**2) - pi**6/(122472*epsilon**2) + 7*pi**4/(777600*epsilon**2) + 11*f_3/(3240*epsilon**3) - f_5/(162*epsilon**3) + 61/(12960*epsilon**3) - 1/(1080*epsilon**4)","17218":"-29*f_3**2/(19440*epsilon) + pi**4*f_3/(388800*epsilon) + 419*f_3/(14580*epsilon) - 47*f_5/(1458*epsilon) + 13*f_7/(5184*epsilon) - 29*pi**4/(2332800*epsilon) + pi**6/(2939328*epsilon) + 7*f_3**2/(6480*epsilon**2) - 587*f_3/(19440*epsilon**2) + 17*f_5/(486*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","17219":"-13*f_3**2/(51840*epsilon) - 193*f_3/(116640*epsilon) + 103*f_5/(15552*epsilon) - 3793/(699840*epsilon) + pi**6/(2449440*epsilon) + 101*pi**4/(18662400*epsilon) - 121*f_3/(38880*epsilon**2) - 151*f_5/(25920*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 3251/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 31/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","17220":"-29*f_3**2/(25920*epsilon) + 30187*f_3/(3732480*epsilon) - 19*f_5/(19440*epsilon) - 72847/(11197440*epsilon) - 43*pi**6/(19595520*epsilon) + 541*pi**4/(37324800*epsilon) - 475*f_3/(62208*epsilon**2) + 17*f_5/(6480*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1003/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 71/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17221":"31*f_3**2/(38880*epsilon) - 5177*f_3/(233280*epsilon) - 7*pi**4*f_3/(388800*epsilon) + 11059*f_5/(466560*epsilon) + 97*f_7/(103680*epsilon) + 5*pi**6/(2939328*epsilon) + 41*pi**4/(2332800*epsilon) + 23*f_3**2/(6480*epsilon**2) + 187*f_3/(9720*epsilon**2) - 251*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","17222":"-17*f_3**2/(17280*epsilon) - 71*f_3/(58320*epsilon) + 107*f_5/(10368*epsilon) - 12173/(1399680*epsilon) - 19*pi**4/(18662400*epsilon) + pi**6/(1088640*epsilon) - 97*f_3/(38880*epsilon**2) - 67*f_5/(8640*epsilon**2) + 53*pi**4/(3110400*epsilon**2) + 5027/(933120*epsilon**2) + 53*f_3/(25920*epsilon**3) - 43/(38880*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","17223":"7*f_3**2/(2592*epsilon) + 1007*f_3/(311040*epsilon) - 451*f_5/(25920*epsilon) + 161*f_7/(103680*epsilon) - 17*pi**4/(1036800*epsilon) + 6773/(1866240*epsilon) + pi**6/(139968*epsilon) - f_3**2/(432*epsilon**2) - 23*f_3/(6480*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 311/(77760*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - f_5/(216*epsilon**3) + 7/(2160*epsilon**3) - 1/(1080*epsilon**4)","17224":"667*f_3/(3732480*epsilon) - 660749/(4837294080*epsilon) - pi**4/(1866240*epsilon) - 103*f_3/(622080*epsilon**2) + pi**4/(2073600*epsilon**2) + 136393/(403107840*epsilon**2) + f_3/(17280*epsilon**3) - 8297/(13436928*epsilon**3) + 1181/(1399680*epsilon**4) - 19/(31104*epsilon**5) + 1/(4860*epsilon**6)","17225":"-1889*f_3/(622080*epsilon) - 23*f_5/(34560*epsilon) + 17*pi**4/(12441600*epsilon) + 2101795/(967458816*epsilon) + 241*f_3/(103680*epsilon**2) - pi**4/(345600*epsilon**2) + 72421/(403107840*epsilon**2) - f_3/(2880*epsilon**3) - 9079/(5598720*epsilon**3) + 1453/(1399680*epsilon**4) - 77/(233280*epsilon**5) + 1/(19440*epsilon**6)","17226":"31*f_3**2/(12960*epsilon) - pi**4*f_3/(64800*epsilon) + 323*f_3/(25920*epsilon) - 113*f_5/(5184*epsilon) + 91*f_7/(34560*epsilon) - 3871/(933120*epsilon) + pi**4/(259200*epsilon) + pi**6/(139968*epsilon) - f_3**2/(2160*epsilon**2) - 73*f_3/(12960*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) - 61/(25920*epsilon**2) + pi**4/(129600*epsilon**2) + f_3/(1080*epsilon**3) - f_5/(216*epsilon**3) + 13/(3240*epsilon**3) - 1/(1080*epsilon**4)","17227":"25*f_3**2/(15552*epsilon) - 11881*f_3/(466560*epsilon) - pi**4*f_3/(388800*epsilon) + 2941*f_5/(116640*epsilon) + f_7/(5184*epsilon) - 23*pi**4/(4665600*epsilon) + 25*pi**6/(5878656*epsilon) - 7*f_3**2/(6480*epsilon**2) + 131*f_3/(4860*epsilon**2) - 281*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","17228":"43*f_3**2/(155520*epsilon) + 2821*f_3/(8398080*epsilon) - 229*f_5/(103680*epsilon) - 23*pi**6/(58786560*epsilon) + 17*pi**4/(16796160*epsilon) + 211039/(161243136*epsilon) - 547*f_3/(311040*epsilon**2) + f_5/(720*epsilon**2) + 41*pi**4/(27993600*epsilon**2) + 8441/(22394880*epsilon**2) + 371*f_3/(233280*epsilon**3) - 181/(103680*epsilon**3) - pi**4/(2332800*epsilon**3) - 11*f_3/(19440*epsilon**4) + 121/(116640*epsilon**4) - 1/(4860*epsilon**5)","17229":"f_3**2/(69120*epsilon) - 8357*f_3/(44789760*epsilon) + 7*f_5/(1244160*epsilon) + pi**6/(13063680*epsilon) + 899*pi**4/(447897600*epsilon) + 48685/(214990848*epsilon) + 521*f_3/(1866240*epsilon**2) - 7*f_5/(51840*epsilon**2) - 2291/(1990656*epsilon**2) + 7*pi**4/(9331200*epsilon**2) - 83*f_3/(77760*epsilon**3) - pi**4/(1555200*epsilon**3) + 15767/(7464960*epsilon**3) + f_3/(1440*epsilon**4) - 71/(41472*epsilon**4) + 7/(12960*epsilon**5)","17230":"-f_3**2/(34560*epsilon) - 1391*f_3/(7464960*epsilon) - 49*f_5/(622080*epsilon) - pi**6/(6531840*epsilon) + 107*pi**4/(44789760*epsilon) + 350897/(537477120*epsilon) + 659*f_3/(933120*epsilon**2) + 7*f_5/(25920*epsilon**2) - 761/(995328*epsilon**2) - 11*pi**4/(2332800*epsilon**2) - 11*f_3/(19440*epsilon**3) + pi**4/(777600*epsilon**3) + 6469/(3732480*epsilon**3) + f_3/(6480*epsilon**4) - 95/(62208*epsilon**4) + 7/(12960*epsilon**5)","17231":"-37*f_3**2/(207360*epsilon) - 313*f_3/(1399680*epsilon) - 13*f_5/(38880*epsilon) - 43*pi**6/(78382080*epsilon) + 103*pi**4/(27993600*epsilon) + 3311/(3359232*epsilon) - 79*f_3/(62208*epsilon**2) + 109*f_5/(103680*epsilon**2) - pi**4/(3732480*epsilon**2) + 11/(311040*epsilon**2) + 71*f_3/(31104*epsilon**3) - 95/(93312*epsilon**3) + pi**4/(1555200*epsilon**3) - 19*f_3/(12960*epsilon**4) + 19/(38880*epsilon**4)","17232":"-19*f_3**2/(51840*epsilon) - 569*f_3/(103680*epsilon) + 373*f_5/(38880*epsilon) - 2779/(1866240*epsilon) - 19*pi**6/(19595520*epsilon) - 17*pi**4/(3110400*epsilon) + 43*f_3/(38880*epsilon**2) - 67*f_5/(25920*epsilon**2) + 41/(29160*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 41/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17233":"-17*f_3**2/(17280*epsilon) + 28591*f_3/(3732480*epsilon) - 7*f_5/(11520*epsilon) - 72847/(11197440*epsilon) - pi**6/(408240*epsilon) + 601*pi**4/(37324800*epsilon) - 499*f_3/(62208*epsilon**2) + 13*f_5/(4320*epsilon**2) - 7*pi**4/(1036800*epsilon**2) + 1003/(186624*epsilon**2) + 47*f_3/(12960*epsilon**3) - 71/(38880*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17234":"17*f_3**2/(5184*epsilon) - 6667*f_3/(1119744*epsilon) - 23*f_5/(17280*epsilon) - 13*pi**6/(4898880*epsilon) + 29*pi**4/(11197440*epsilon) + 91157/(16796160*epsilon) + 19*f_3/(7776*epsilon**2) + f_5/(240*epsilon**2) - 35/(23328*epsilon**2) - pi**4/(72900*epsilon**2) + 29*f_3/(9720*epsilon**3) - 31/(14580*epsilon**3) + pi**4/(194400*epsilon**3) - f_3/(405*epsilon**4) + 1/(1215*epsilon**4)","17235":"47*f_3**2/(51840*epsilon) - 4307*f_3/(466560*epsilon) - 85*f_5/(31104*epsilon) - 13*pi**4/(9331200*epsilon) + pi**6/(9797760*epsilon) + 72917/(5971968*epsilon) + 317*f_3/(31104*epsilon**2) + 41*f_5/(25920*epsilon**2) - 51197/(3732480*epsilon**2) - 13*pi**4/(622080*epsilon**2) - 13*f_3/(5184*epsilon**3) + pi**4/(259200*epsilon**3) + 451/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 37/(25920*epsilon**4) + 1/(4320*epsilon**5)","17236":"17*f_3**2/(17280*epsilon) - 28309*f_3/(3732480*epsilon) - 37*f_5/(20736*epsilon) - 499*pi**4/(37324800*epsilon) - pi**6/(1632960*epsilon) + 377017/(33592320*epsilon) + 3137*f_3/(311040*epsilon**2) + 7*f_5/(4320*epsilon**2) - 59027/(3732480*epsilon**2) + pi**4/(207360*epsilon**2) - 13*f_3/(2592*epsilon**3) + pi**4/(129600*epsilon**3) + 923/(116640*epsilon**3) + f_3/(1080*epsilon**4) - 1/(480*epsilon**4) + 1/(3240*epsilon**5)","17237":"569*f_3/(2488320*epsilon) - 23*f_5/(46080*epsilon) + 19*pi**4/(24883200*epsilon) + 110593/(268738560*epsilon) - 83*f_3/(138240*epsilon**2) + pi**4/(1382400*epsilon**2) + 2941/(8957952*epsilon**2) + f_3/(1920*epsilon**3) - 45331/(44789760*epsilon**3) + 1697/(1866240*epsilon**4) - 41/(62208*epsilon**5) + 1/(4320*epsilon**6)","17238":"-f_3**2/(51840*epsilon) + 319*f_3/(1244160*epsilon) - 31*f_5/(19440*epsilon) + 7*pi**4/(6220800*epsilon) + pi**6/(3919104*epsilon) + 98969/(134369280*epsilon) - 169*f_3/(103680*epsilon**2) + f_5/(5184*epsilon**2) + 12707/(9953280*epsilon**2) + f_3/(576*epsilon**3) - 27251/(14929920*epsilon**3) - 41/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","17239":"-f_3**2/(5184*epsilon) + 491*f_3/(622080*epsilon) + 559*f_5/(622080*epsilon) - 47*pi**4/(6220800*epsilon) - 7523/(33592320*epsilon) + pi**6/(979776*epsilon) - 5*f_3/(41472*epsilon**2) - f_5/(648*epsilon**2) + pi**4/(414720*epsilon**2) + 8777/(14929920*epsilon**2) + f_3/(1728*epsilon**3) - 7261/(3732480*epsilon**3) + 131/(207360*epsilon**4) + 29/(25920*epsilon**5) - 1/(1440*epsilon**6)","17240":"7*f_3**2/(25920*epsilon) - 5599*f_3/(3732480*epsilon) + 1271*f_5/(311040*epsilon) - 125029/(29859840*epsilon) - 43*pi**4/(37324800*epsilon) + 47*pi**6/(19595520*epsilon) + 241*f_3/(51840*epsilon**2) - 17*f_5/(5184*epsilon**2) - 8389/(2488320*epsilon**2) - pi**4/(311040*epsilon**2) - f_3/(108*epsilon**3) + 3359/(311040*epsilon**3) + f_3/(216*epsilon**4) - 139/(25920*epsilon**4) + 1/(1080*epsilon**5)","17241":"f_3**2/(38880*epsilon) - 22831*f_3/(11197440*epsilon) - 973*f_5/(1866240*epsilon) - 149*pi**4/(55987200*epsilon) - pi**6/(16796160*epsilon) + 96319/(33592320*epsilon) + 655*f_3/(373248*epsilon**2) + 47*f_5/(155520*epsilon**2) - 11687/(5598720*epsilon**2) + pi**4/(6220800*epsilon**2) - 7*f_3/(9720*epsilon**3) + pi**4/(777600*epsilon**3) + 2/(3645*epsilon**3) + f_3/(6480*epsilon**4) - 1/(19440*epsilon**4)","17242":"f_3**2/(25920*epsilon) - 833*f_3/(1399680*epsilon) - f_5/(103680*epsilon) - 19*pi**6/(19595520*epsilon) + 41*pi**4/(11197440*epsilon) + 11101/(8398080*epsilon) - 169*f_3/(77760*epsilon**2) + 7*f_5/(4320*epsilon**2) - pi**4/(1866240*epsilon**2) + 157/(311040*epsilon**2) + 71*f_3/(15552*epsilon**3) - 251/(116640*epsilon**3) + pi**4/(777600*epsilon**3) - 19*f_3/(6480*epsilon**4) + 19/(19440*epsilon**4)","17243":"11*f_3**2/(38880*epsilon) + pi**4*f_3/(38880*epsilon) + 949*f_3/(46656*epsilon) - 557*f_5/(23328*epsilon) + 13*f_7/(17280*epsilon) - 5*pi**6/(2939328*epsilon) - 7*pi**4/(466560*epsilon) - f_3**2/(324*epsilon**2) - 119*f_3/(4860*epsilon**2) + 65*f_5/(1944*epsilon**2) - pi**6/(122472*epsilon**2) + pi**4/(19440*epsilon**2) + f_3/(162*epsilon**3) - f_5/(162*epsilon**3)","17244":"-f_3**2/(6480*epsilon) - 383*f_3/(622080*epsilon) - 721*f_5/(622080*epsilon) - pi**4/(248832*epsilon) + pi**6/(1959552*epsilon) + 54883/(33592320*epsilon) - 377*f_3/(207360*epsilon**2) + f_5/(2592*epsilon**2) + pi**4/(2073600*epsilon**2) + 1717/(2985984*epsilon**2) + 13*f_3/(8640*epsilon**3) - 9781/(3732480*epsilon**3) + 179/(207360*epsilon**4) + 29/(25920*epsilon**5) - 1/(1440*epsilon**6)","17245":"17*f_3**2/(155520*epsilon) - 347*f_3/(5598720*epsilon) - 119*f_5/(373248*epsilon) - pi**4/(6220800*epsilon) + pi**6/(11757312*epsilon) + 63179/(268738560*epsilon) - 331*f_3/(1866240*epsilon**2) + 19*f_5/(155520*epsilon**2) - 1967/(11197440*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - pi**4/(1555200*epsilon**3) - 1/(20736*epsilon**3) - f_3/(12960*epsilon**4) + 7/(38880*epsilon**4) - 1/(12960*epsilon**5)","17246":"533*f_3/(3732480*epsilon) - f_5/(41472*epsilon) - 70541/(1612431360*epsilon) + pi**4/(4147200*epsilon) - f_3/(4860*epsilon**2) - 1421/(67184640*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) + 19/(14929920*epsilon**3) + 211/(746496*epsilon**4) - 7/(11520*epsilon**5) + 1/(2880*epsilon**6)","17247":"-2033*f_3/(44789760*epsilon) + f_5/(276480*epsilon) + 4219/(537477120*epsilon) + 7*pi**4/(55987200*epsilon) + 7*f_3/(116640*epsilon**2) - 17*pi**4/(74649600*epsilon**2) + 289/(1074954240*epsilon**2) - 17*f_3/(622080*epsilon**3) + 1/(38880*epsilon**3) - 541/(4478976*epsilon**4) + 17/(93312*epsilon**5) - 7/(77760*epsilon**6)","17248":"11*f_3/(1990656*epsilon) + 7*f_5/(7464960*epsilon) - 53*pi**4/(2687385600*epsilon) - 308177/(174142586880*epsilon) - 53*f_3/(22394880*epsilon**2) + pi**4/(223948800*epsilon**2) + 10351/(2902376448*epsilon**2) + f_3/(1866240*epsilon**3) - 17213/(1209323520*epsilon**3) + 2407/(100776960*epsilon**4) - 19/(933120*epsilon**5) + 1/(139968*epsilon**6)","17249":"-2353*f_3/(7464960*epsilon) + 7*f_5/(69120*epsilon) + 69143/(537477120*epsilon) + 17*pi**4/(8294400*epsilon) + 71*f_3/(622080*epsilon**2) - 13*pi**4/(6220800*epsilon**2) - 127/(746496*epsilon**2) + f_3/(25920*epsilon**3) + 3929/(22394880*epsilon**3) + 23/(622080*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","17250":"-41*f_3/(22394880*epsilon) - 2307713/(14511882240*epsilon) + pi**4/(223948800*epsilon) + f_3/(1866240*epsilon**2) + 220481/(1934917632*epsilon**2) + 9193/(403107840*epsilon**3) - 6283/(67184640*epsilon**4) + 79/(933120*epsilon**5) - 7/(233280*epsilon**6)","17251":"829*f_3/(11197440*epsilon) + f_5/(69120*epsilon) - 1828127/(9674588160*epsilon) - pi**4/(921600*epsilon) + f_3/(69120*epsilon**2) + pi**4/(18662400*epsilon**2) + 33181/(268738560*epsilon**2) + f_3/(155520*epsilon**3) + 289/(2488320*epsilon**3) - 1403/(5598720*epsilon**4) + 7/(38880*epsilon**5) - 1/(19440*epsilon**6)","17252":"829*f_3/(11197440*epsilon) + f_5/(69120*epsilon) - 1828127/(9674588160*epsilon) - pi**4/(921600*epsilon) + f_3/(69120*epsilon**2) + pi**4/(18662400*epsilon**2) + 33181/(268738560*epsilon**2) + f_3/(155520*epsilon**3) + 289/(2488320*epsilon**3) - 1403/(5598720*epsilon**4) + 7/(38880*epsilon**5) - 1/(19440*epsilon**6)","17253":"-f_3**2/(51840*epsilon) - 2141*f_3/(1244160*epsilon) + 73*f_5/(38880*epsilon) - 56173/(134369280*epsilon) + 11*pi**4/(12441600*epsilon) + pi**6/(3919104*epsilon) - 43*f_3/(25920*epsilon**2) + f_5/(5184*epsilon**2) + 13091/(9953280*epsilon**2) + f_3/(576*epsilon**3) - 26819/(14929920*epsilon**3) - 41/(414720*epsilon**4) + 91/(103680*epsilon**5) - 1/(2880*epsilon**6)","17254":"-f_3/(186624*epsilon) - 23011/(483729408*epsilon) - pi**4/(18662400*epsilon) + 13*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 57529/(403107840*epsilon**2) + f_3/(51840*epsilon**3) + 16571/(67184640*epsilon**3) - 1379/(2799360*epsilon**4) + 11/(31104*epsilon**5) - 1/(9720*epsilon**6)","17255":"547*f_3/(3732480*epsilon) - f_5/(6912*epsilon) - 2981/(33592320*epsilon) + pi**4/(1244160*epsilon) - 7*f_3/(17280*epsilon**2) - 187/(26873856*epsilon**2) + 7*pi**4/(3110400*epsilon**2) + 7*f_3/(25920*epsilon**3) + 23/(279936*epsilon**3) + 461/(933120*epsilon**4) - 13/(8640*epsilon**5) + 7/(6480*epsilon**6)","17256":"-149*f_3/(414720*epsilon) - 11*pi**4/(4147200*epsilon) + 15871/(44789760*epsilon) + 41*f_3/(34560*epsilon**2) - 565/(1492992*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(960*epsilon**3) - 1549/(3732480*epsilon**3) - 553/(311040*epsilon**4) + 77/(25920*epsilon**5) - 1/(720*epsilon**6)","17257":"-1073*f_3/(1866240*epsilon) + 17*pi**4/(4665600*epsilon) + 1186837/(403107840*epsilon) - 31*f_3/(155520*epsilon**2) - 325573/(100776960*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 4711/(3359232*epsilon**3) + 281/(77760*epsilon**4) - 37/(14580*epsilon**5) + 7/(9720*epsilon**6)","17258":"-22810781/(174142586880*epsilon) + 216377/(1612431360*epsilon**2) - 158983/(2418647040*epsilon**3) + 1547/(67184640*epsilon**4) - 19/(3359232*epsilon**5) + 1/(1399680*epsilon**6)","17259":"f_3**2/(17280*epsilon) + 343*f_3/(559872*epsilon) + f_5/(311040*epsilon) - 15103/(33592320*epsilon) - 43*pi**4/(13996800*epsilon) - pi**6/(4898880*epsilon) - 401*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) + 647/(1399680*epsilon**2) + 23*pi**4/(4665600*epsilon**2) + 23*f_3/(38880*epsilon**3) - 1117/(1866240*epsilon**3) - pi**4/(777600*epsilon**3) - f_3/(6480*epsilon**4) + 11/(31104*epsilon**4) - 1/(12960*epsilon**5)","17260":"329*f_3/(3732480*epsilon) + 11*f_5/(207360*epsilon) - 265943/(1209323520*epsilon) + pi**4/(1555200*epsilon) + 13*f_3/(622080*epsilon**2) - pi**4/(6220800*epsilon**2) + 15719/(403107840*epsilon**2) - f_3/(51840*epsilon**3) + 269/(1244160*epsilon**3) + 5/(559872*epsilon**4) - 49/(233280*epsilon**5) + 1/(9720*epsilon**6)","17261":"-19*f_3/(1866240*epsilon) + 143*f_5/(1244160*epsilon) - 88763/(806215680*epsilon) - 49*pi**4/(74649600*epsilon) + 17*f_3/(207360*epsilon**2) - pi**4/(12441600*epsilon**2) + 46909/(537477120*epsilon**2) - f_3/(103680*epsilon**3) - 661/(3732480*epsilon**3) + 439/(1866240*epsilon**4) - 11/(77760*epsilon**5) + 1/(25920*epsilon**6)","17262":"f_3**2/(5760*epsilon) + 25169*f_3/(1244160*epsilon) + 767*f_5/(34560*epsilon) - 49*f_7/(1920*epsilon) - 36845/(1119744*epsilon) + 11*pi**4/(276480*epsilon) + pi**6/(155520*epsilon) - 241*f_3/(11520*epsilon**2) - 49*f_5/(2880*epsilon**2) + pi**4/(207360*epsilon**2) + 25849/(746496*epsilon**2) + f_3/(96*epsilon**3) - 287/(19440*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 61/(12960*epsilon**4) - 1/(1080*epsilon**5)","17263":"23*f_3**2/(1728*epsilon) - 989*f_3/(19440*epsilon) - 539*f_5/(17280*epsilon) + 49*f_7/(1280*epsilon) - pi**4/(777600*epsilon) + 2669/(233280*epsilon) + 79*pi**6/(3265920*epsilon) + 323*f_3/(12960*epsilon**2) - 53*f_5/(4320*epsilon**2) - 653/(38880*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 11/(1080*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17264":"-5*f_3/(2592*epsilon) + pi**4/(172800*epsilon) + 178127/(134369280*epsilon) + 103*f_3/(17280*epsilon**2) - 108361/(22394880*epsilon**2) - pi**4/(57600*epsilon**2) - f_3/(480*epsilon**3) + 16967/(1866240*epsilon**3) - 559/(77760*epsilon**4) + 59/(12960*epsilon**5) - 1/(540*epsilon**6)","17265":"f_3**2/(72*epsilon) - 9793*f_3/(155520*epsilon) - 97*f_5/(8640*epsilon) + 49*f_7/(1280*epsilon) - 47*pi**4/(1555200*epsilon) + 2893/(466560*epsilon) + pi**6/(38880*epsilon) + 139*f_3/(6480*epsilon**2) - f_5/(90*epsilon**2) - 277/(19440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 7/(720*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17266":"-7*f_3**2/(120*epsilon) + 7*f_3*f_5/(120*epsilon) - pi**4*f_3/(3600*epsilon) - 3*f_3_5/(80*epsilon) - 13*f_5/(72*epsilon) + 3521*f_7/(17280*epsilon) - pi**6/(27216*epsilon) + 2063*pi**8/(181440000*epsilon) + f_3**2/(12*epsilon**2) + 5*f_5/(36*epsilon**2) - 49*f_7/(192*epsilon**2)","17267":"7*f_3**2/(864*epsilon) - 589*f_3/(138240*epsilon) + 101*f_5/(34560*epsilon) - 37*pi**6/(6531840*epsilon) - 42973/(14929920*epsilon) - 269*pi**4/(12441600*epsilon) - 283*f_3/(51840*epsilon**2) - 67*f_5/(8640*epsilon**2) + 11*pi**4/(172800*epsilon**2) + 1297/(207360*epsilon**2) + 11*f_3/(1440*epsilon**3) - 359/(51840*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","17268":"f_3**2/(45*epsilon) - 41*f_3*f_5/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(20*epsilon) + 13*f_5/(36*epsilon) - 833*f_7/(2160*epsilon) - 8767*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 5*f_5/(18*epsilon**2) + 161*f_7/(432*epsilon**2)","17269":"7*f_3**2/(1080*epsilon) + f_3*f_5/(108*epsilon) - 10*f_5/(27*epsilon) + 1421*f_7/(4320*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) + 35*f_5/(108*epsilon**2) - 35*f_7/(108*epsilon**2)","17270":"f_3**2/(1080*epsilon) + 34009*f_3/(3732480*epsilon) + 241*f_5/(34560*epsilon) - 974693/(44789760*epsilon) + 169*pi**4/(7464960*epsilon) + 19*pi**6/(6531840*epsilon) - 4363*f_3/(155520*epsilon**2) - 37*f_5/(2880*epsilon**2) - 19*pi**4/(518400*epsilon**2) + 319/(6480*epsilon**2) + 443*f_3/(12960*epsilon**3) - 14063/(311040*epsilon**3) + pi**4/(129600*epsilon**3) - 19*f_3/(1080*epsilon**4) + 23/(1080*epsilon**4) - 1/(216*epsilon**5)","17271":"11167*f_3/(622080*epsilon) + 389*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 2897237/(67184640*epsilon) + pi**4/(138240*epsilon) - 29*f_3/(1920*epsilon**2) + 77*pi**4/(1036800*epsilon**2) + 939223/(44789760*epsilon**2) + 17*f_3/(8640*epsilon**3) - 2621/(1866240*epsilon**3) + 157/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17272":"419*f_3/(103680*epsilon) - 280933/(67184640*epsilon) + pi**4/(1555200*epsilon) - 229*f_3/(17280*epsilon**2) - pi**4/(518400*epsilon**2) + 19753/(1399680*epsilon**2) + 17*f_3/(2160*epsilon**3) - 7363/(933120*epsilon**3) - 259/(155520*epsilon**4) + 1/(324*epsilon**5) - 1/(1080*epsilon**6)","17273":"-37*f_3**2/(4320*epsilon) - 29837*f_3/(622080*epsilon) + 71*f_5/(2304*epsilon) - 29*pi**4/(414720*epsilon) + pi**6/(81648*epsilon) + 2218561/(67184640*epsilon) + 1403*f_3/(17280*epsilon**2) - 23*f_5/(432*epsilon**2) - 2022137/(44789760*epsilon**2) + pi**4/(207360*epsilon**2) - 35*f_3/(1728*epsilon**3) + 35827/(1866240*epsilon**3) - 59/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17274":"-2333*f_3/(311040*epsilon) + 187*f_5/(34560*epsilon) - pi**4/(51840*epsilon) + 988187/(268738560*epsilon) + f_3/(45*epsilon**2) - f_5/(144*epsilon**2) - 123713/(8957952*epsilon**2) + pi**4/(41472*epsilon**2) - 31*f_3/(1728*epsilon**3) + 13333/(933120*epsilon**3) + 409/(155520*epsilon**4) - 133/(12960*epsilon**5) + 11/(2160*epsilon**6)","17275":"731*f_3/(1244160*epsilon) - 23*f_5/(11520*epsilon) - 7*pi**4/(460800*epsilon) + 2106833/(268738560*epsilon) + 5*f_3/(2304*epsilon**2) - 1648301/(134369280*epsilon**2) + 23*pi**4/(1036800*epsilon**2) - 11*f_3/(4320*epsilon**3) + 84217/(11197440*epsilon**3) - 361/(103680*epsilon**4) + 109/(77760*epsilon**5) - 1/(3240*epsilon**6)","17276":"1367*f_3/(2488320*epsilon) + 7*f_5/(34560*epsilon) + pi**4/(1036800*epsilon) + 610525/(644972544*epsilon) - 11*f_3/(17280*epsilon**2) - 596489/(268738560*epsilon**2) - pi**4/(518400*epsilon**2) + 11*f_3/(17280*epsilon**3) + 29179/(11197440*epsilon**3) - 2959/(933120*epsilon**4) + 377/(155520*epsilon**5) - 11/(12960*epsilon**6)","17277":"43*f_3**2/(5760*epsilon) - 30847*f_3/(1244160*epsilon) - 103*f_5/(34560*epsilon) - pi**4/(153600*epsilon) + pi**6/(544320*epsilon) + 62287/(2799360*epsilon) + 79*f_3/(11520*epsilon**2) + f_5/(2880*epsilon**2) - 3311/(746496*epsilon**2) + pi**4/(207360*epsilon**2) + f_3/(96*epsilon**3) - 19/(2430*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 61/(12960*epsilon**4) - 1/(1080*epsilon**5)","17278":"-1327*f_3/(933120*epsilon) + f_5/(12960*epsilon) - pi**4/(207360*epsilon) + 1669/(622080*epsilon) + 1837*f_3/(311040*epsilon**2) - f_5/(4320*epsilon**2) - 1031/(103680*epsilon**2) + pi**4/(69120*epsilon**2) - 53*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) + 4123/(311040*epsilon**3) + f_3/(240*epsilon**4) - 29/(4320*epsilon**4) + 1/(720*epsilon**5)","17279":"151*f_3/(233280*epsilon) - 23*f_5/(69120*epsilon) - 82039/(89579520*epsilon) + pi**4/(691200*epsilon) - 83*f_3/(69120*epsilon**2) - 7*pi**4/(6220800*epsilon**2) + 1203299/(403107840*epsilon**2) + 19*f_3/(25920*epsilon**3) - 206147/(67184640*epsilon**3) + 97/(46656*epsilon**4) - 97/(93312*epsilon**5) + 1/(3888*epsilon**6)","17280":"-2947*f_3/(3732480*epsilon) + 41*f_5/(207360*epsilon) - 81803/(44789760*epsilon) + 149*pi**4/(18662400*epsilon) - 193*f_3/(622080*epsilon**2) - pi**4/(230400*epsilon**2) + 246937/(100776960*epsilon**2) + f_3/(2880*epsilon**3) - 102199/(67184640*epsilon**3) + 113/(155520*epsilon**4) - 127/(466560*epsilon**5) + 1/(19440*epsilon**6)","17281":"-107*f_3/(103680*epsilon) - 23*f_5/(23040*epsilon) - 7*pi**4/(1555200*epsilon) + 1879613/(268738560*epsilon) + 241*f_3/(103680*epsilon**2) - 529411/(53747712*epsilon**2) + 23*pi**4/(2073600*epsilon**2) - 67*f_3/(17280*epsilon**3) + 108893/(11197440*epsilon**3) - 313/(41472*epsilon**4) + 449/(77760*epsilon**5) - 1/(405*epsilon**6)","17282":"-4903*f_3/(622080*epsilon) + f_5/(270*epsilon) + 208093/(134369280*epsilon) + 127*pi**4/(4147200*epsilon) + 187*f_3/(6912*epsilon**2) - f_5/(144*epsilon**2) - 927559/(44789760*epsilon**2) - pi**4/(51840*epsilon**2) - 5*f_3/(216*epsilon**3) + 2717/(116640*epsilon**3) - 287/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17283":"-107*f_3**2/(8640*epsilon) + 42949*f_3/(1866240*epsilon) - 551*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) - pi**4/(746496*epsilon) + 145757/(5598720*epsilon) - 115*f_3/(31104*epsilon**2) + f_5/(32*epsilon**2) - 4259/(93312*epsilon**2) + pi**4/(11520*epsilon**2) - 17*f_3/(1296*epsilon**3) - pi**4/(12960*epsilon**3) + 83/(3888*epsilon**3) + f_3/(108*epsilon**4) - 1/(324*epsilon**4)","17284":"43*f_3/(31104*epsilon) + f_5/(2880*epsilon) - 1283/(466560*epsilon) + pi**4/(103680*epsilon) - 7*f_3/(1296*epsilon**2) - f_5/(960*epsilon**2) - pi**4/(28800*epsilon**2) + 373/(38880*epsilon**2) + 53*f_3/(6480*epsilon**3) - 149/(19440*epsilon**3) + pi**4/(32400*epsilon**3) - f_3/(180*epsilon**4) + 1/(540*epsilon**4)","17285":"-787*f_3/(69120*epsilon) + 19*f_5/(1728*epsilon) - 3965/(2985984*epsilon) + 7*pi**4/(230400*epsilon) + 197*f_3/(17280*epsilon**2) - f_5/(72*epsilon**2) - pi**4/(17280*epsilon**2) + 7999/(1244160*epsilon**2) + f_3/(288*epsilon**3) + 193/(207360*epsilon**3) - 91/(17280*epsilon**4) - 11/(1440*epsilon**5) + 1/(120*epsilon**6)","17286":"f_3**2/(640*epsilon) + 5183*f_3/(1244160*epsilon) + 119*f_5/(34560*epsilon) - 107*pi**4/(2488320*epsilon) - 4963/(1244160*epsilon) - pi**6/(544320*epsilon) - 221*f_3/(20736*epsilon**2) + f_5/(960*epsilon**2) - 1481/(622080*epsilon**2) + 101*pi**4/(1036800*epsilon**2) + 7*f_3/(480*epsilon**3) - pi**4/(14400*epsilon**3) - 179/(51840*epsilon**3) - f_3/(120*epsilon**4) + 53/(4320*epsilon**4) - 1/(180*epsilon**5)","17287":"29*f_3**2/(8640*epsilon) - 8197*f_3/(155520*epsilon) + pi**4*f_3/(129600*epsilon) + 1913*f_5/(31104*epsilon) - 319*f_7/(34560*epsilon) - pi**4/(518400*epsilon) + pi**6/(653184*epsilon) - 17*f_3**2/(2160*epsilon**2) + 131*f_3/(1440*epsilon**2) - 79*f_5/(864*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 7*f_5/(108*epsilon**3)","17288":"f_3**2/(6480*epsilon) + 91*f_3/(82944*epsilon) - 211*f_5/(311040*epsilon) - 138883/(134369280*epsilon) - pi**4/(102400*epsilon) + pi**6/(979776*epsilon) - 11*f_3/(207360*epsilon**2) - f_5/(648*epsilon**2) + pi**4/(345600*epsilon**2) + 63563/(29859840*epsilon**2) + f_3/(2880*epsilon**3) - 6787/(3732480*epsilon**3) - 203/(155520*epsilon**4) + 13/(5184*epsilon**5) - 1/(864*epsilon**6)","17289":"f_3**2/(5184*epsilon) - 233*f_3/(829440*epsilon) + 461*f_5/(622080*epsilon) - 318623/(537477120*epsilon) - 137*pi**4/(24883200*epsilon) + pi**6/(1959552*epsilon) + 107*f_3/(207360*epsilon**2) - f_5/(1296*epsilon**2) - 18629/(44789760*epsilon**2) + 11*pi**4/(2073600*epsilon**2) - f_3/(4320*epsilon**3) - 4303/(7464960*epsilon**3) + 89/(124416*epsilon**4) + 13/(10368*epsilon**5) - 1/(864*epsilon**6)","17290":"-1183*f_3/(373248*epsilon) - 23*f_5/(20736*epsilon) + pi**4/(4147200*epsilon) + 917621/(179159040*epsilon) + 3941*f_3/(622080*epsilon**2) + 23*f_5/(17280*epsilon**2) - 20171/(2488320*epsilon**2) - 17*pi**4/(2073600*epsilon**2) - 113*f_3/(25920*epsilon**3) + pi**4/(129600*epsilon**3) + 71/(12960*epsilon**3) + f_3/(1080*epsilon**4) - 19/(10368*epsilon**4) + 1/(2880*epsilon**5)","17291":"f_3**2/(2160*epsilon) + 1849*f_3/(207360*epsilon) - 13*f_5/(3456*epsilon) - 1693207/(268738560*epsilon) - pi**6/(163296*epsilon) + 49*pi**4/(1036800*epsilon) - 37*f_3/(4320*epsilon**2) + f_5/(108*epsilon**2) + pi**4/(172800*epsilon**2) + 94387/(22394880*epsilon**2) + f_3/(1440*epsilon**3) + 11891/(1866240*epsilon**3) - 683/(155520*epsilon**4) - 37/(3240*epsilon**5) + 1/(108*epsilon**6)","17292":"-223*f_3/(27648*epsilon) + 23*f_5/(5760*epsilon) + pi**4/(259200*epsilon) + 1278319/(537477120*epsilon) + 7*f_3/(576*epsilon**2) - f_5/(144*epsilon**2) - 436561/(44789760*epsilon**2) + pi**4/(172800*epsilon**2) - 23*f_3/(2880*epsilon**3) + 3745/(373248*epsilon**3) - 43/(19440*epsilon**4) - 173/(25920*epsilon**5) + 11/(2160*epsilon**6)","17293":"-f_3**2/(1080*epsilon) - 1997*f_3/(38880*epsilon) + 47*f_5/(5760*epsilon) - 209*pi**4/(3110400*epsilon) + 67*pi**6/(3265920*epsilon) + 19697/(466560*epsilon) + 287*f_3/(6480*epsilon**2) - 37*f_5/(2160*epsilon**2) - 4159/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 1/(144*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17294":"497*f_3/(1244160*epsilon) + 23*f_5/(23040*epsilon) - 1347769/(268738560*epsilon) + 23*pi**4/(4147200*epsilon) + 11*f_3/(8640*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 923927/(268738560*epsilon**2) - 23*f_3/(17280*epsilon**3) + 2275/(1119744*epsilon**3) - 2629/(622080*epsilon**4) + 11/(2430*epsilon**5) - 7/(3240*epsilon**6)","17295":"-2939*f_3/(622080*epsilon) + 149*f_5/(8640*epsilon) - 4273583/(268738560*epsilon) + pi**4/(20736*epsilon) - 13*f_3/(8640*epsilon**2) - 7*pi**4/(259200*epsilon**2) + 158051/(22394880*epsilon**2) - 7*f_3/(2160*epsilon**3) + 11611/(1866240*epsilon**3) + 1/(31104*epsilon**4) - 7/(1620*epsilon**5) + 1/(540*epsilon**6)","17296":"-f_3**2/(1728*epsilon) + 1403*f_3/(138240*epsilon) + 49*f_5/(4320*epsilon) - 49*f_7/(3840*epsilon) - 69869/(5598720*epsilon) - 91*pi**4/(12441600*epsilon) + 23*pi**6/(6531840*epsilon) - 1169*f_3/(103680*epsilon**2) - 109*f_5/(8640*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 36809/(1866240*epsilon**2) + 19*f_3/(1440*epsilon**3) - 5107/(311040*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 253/(25920*epsilon**4) - 7/(2160*epsilon**5)","17297":"3857*f_3/(622080*epsilon) + 23*f_5/(6912*epsilon) - 2460347/(179159040*epsilon) - 37*pi**4/(12441600*epsilon) - 463*f_3/(41472*epsilon**2) - 23*f_5/(5760*epsilon**2) + 41*pi**4/(2073600*epsilon**2) + 157561/(7464960*epsilon**2) + 7*f_3/(960*epsilon**3) - 9679/(622080*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 167/(25920*epsilon**4) - 23/(8640*epsilon**5)","17298":"-181*f_3/(3732480*epsilon) - f_5/(23040*epsilon) + 11*pi**4/(3732480*epsilon) + 35333/(35831808*epsilon) - 23*f_3/(38880*epsilon**2) - 63683/(53747712*epsilon**2) + pi**4/(1244160*epsilon**2) + f_3/(10368*epsilon**3) - 3871/(11197440*epsilon**3) + 4327/(1866240*epsilon**4) - 101/(38880*epsilon**5) + 7/(6480*epsilon**6)","17299":"263*f_3/(311040*epsilon) - 23*f_5/(51840*epsilon) - 11*pi**4/(3110400*epsilon) + 96649/(268738560*epsilon) + 17*f_3/(25920*epsilon**2) - 1133/(3732480*epsilon**2) + pi**4/(103680*epsilon**2) - f_3/(1728*epsilon**3) - 1873/(3732480*epsilon**3) - 13/(311040*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","17300":"-f_3**2/(25920*epsilon) + 637*f_3/(1244160*epsilon) - 757*f_5/(622080*epsilon) - 13*pi**4/(3110400*epsilon) + pi**6/(1959552*epsilon) + 454409/(537477120*epsilon) + 5*f_3/(20736*epsilon**2) - f_5/(1296*epsilon**2) - 27559/(29859840*epsilon**2) + pi**4/(691200*epsilon**2) + f_3/(5760*epsilon**3) - 3263/(3732480*epsilon**3) - 41/(207360*epsilon**4) + 29/(12960*epsilon**5) - 1/(720*epsilon**6)","17301":"23*f_3/(207360*epsilon) - pi**4/(1244160*epsilon) + 92069/(806215680*epsilon) - f_3/(2560*epsilon**2) - 21461/(67184640*epsilon**2) + pi**4/(414720*epsilon**2) + f_3/(3456*epsilon**3) - 3587/(7464960*epsilon**3) + 97/(103680*epsilon**4) - 59/(51840*epsilon**5) + 1/(1620*epsilon**6)","17302":"13*f_3/(62208*epsilon) - 72427/(403107840*epsilon) - pi**4/(777600*epsilon) - 31*f_3/(51840*epsilon**2) + 4303/(13436928*epsilon**2) + pi**4/(259200*epsilon**2) - f_3/(8640*epsilon**3) - 23/(414720*epsilon**3) + 1193/(933120*epsilon**4) - 139/(77760*epsilon**5) + 1/(1296*epsilon**6)","17303":"-1301*f_3/(1244160*epsilon) - 5*f_5/(20736*epsilon) - 67*pi**4/(12441600*epsilon) + 579499/(268738560*epsilon) + 17*f_3/(34560*epsilon**2) - 1849/(1866240*epsilon**2) + 11*pi**4/(1036800*epsilon**2) - f_3/(2160*epsilon**3) - 2557/(3732480*epsilon**3) + 23/(311040*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","17304":"-f_3**2/(12960*epsilon) + 41*f_3/(311040*epsilon) + 41*f_5/(77760*epsilon) - 47*pi**4/(6220800*epsilon) + 473/(26873856*epsilon) + pi**6/(979776*epsilon) + 7*f_3/(11520*epsilon**2) - f_5/(648*epsilon**2) - pi**4/(345600*epsilon**2) - 191/(1244160*epsilon**2) - f_3/(2880*epsilon**3) - 5149/(3732480*epsilon**3) + 41/(25920*epsilon**4) + 71/(25920*epsilon**5) - 1/(360*epsilon**6)","17305":"-f_3**2/(25920*epsilon) + 161*f_3/(552960*epsilon) + 5*f_5/(93312*epsilon) - 943*pi**4/(1343692800*epsilon) - 6025/(161243136*epsilon) - pi**6/(26127360*epsilon) - 1121*f_3/(3732480*epsilon**2) - f_5/(38880*epsilon**2) - pi**4/(4478976*epsilon**2) + 6479/(14929920*epsilon**2) + 71*f_3/(186624*epsilon**3) - 413/(466560*epsilon**3) + pi**4/(9331200*epsilon**3) - 19*f_3/(77760*epsilon**4) + 169/(186624*epsilon**4) - 13/(38880*epsilon**5)","17306":"23*f_3/(62208*epsilon) - pi**4/(115200*epsilon) + 2543/(6718464*epsilon) + 19*f_3/(25920*epsilon**2) - 5701/(2799360*epsilon**2) + pi**4/(64800*epsilon**2) - 7*f_3/(4320*epsilon**3) - 841/(1866240*epsilon**3) + 53/(51840*epsilon**4) + 41/(12960*epsilon**5) - 1/(360*epsilon**6)","17307":"-f_3/(162*epsilon) - f_5/(1728*epsilon) + 29*pi**4/(4147200*epsilon) + 1691477/(134369280*epsilon) + 233*f_3/(34560*epsilon**2) - 994799/(44789760*epsilon**2) - pi**4/(86400*epsilon**2) - 7*f_3/(1440*epsilon**3) + 8723/(933120*epsilon**3) + 623/(155520*epsilon**4) - 103/(6480*epsilon**5) + 5/(432*epsilon**6)","17308":"f_3**2/(4320*epsilon) + 53*f_3/(69120*epsilon) - 11*f_5/(17280*epsilon) - pi**6/(326592*epsilon) - 22739/(9953280*epsilon) + 19*pi**4/(691200*epsilon) - 3*f_3/(640*epsilon**2) + f_5/(216*epsilon**2) - pi**4/(57600*epsilon**2) + 257/(46080*epsilon**2) + 7*f_3/(1440*epsilon**3) + 31/(23040*epsilon**3) + 17/(5760*epsilon**4) - 1/(80*epsilon**5) + 1/(120*epsilon**6)","17309":"-389*f_3/(155520*epsilon) - 53*f_5/(17280*epsilon) - 11*pi**4/(518400*epsilon) + 212429/(44789760*epsilon) + 43*f_3/(8640*epsilon**2) - 262727/(67184640*epsilon**2) + 7*pi**4/(518400*epsilon**2) + 7*f_3/(4320*epsilon**3) - 3733/(2799360*epsilon**3) - 181/(31104*epsilon**4) + 37/(3888*epsilon**5) - 7/(1620*epsilon**6)","17310":"59*f_3/(69120*epsilon) + 83*f_5/(34560*epsilon) - 1680523/(268738560*epsilon) + 7*f_3/(5760*epsilon**2) - 7*pi**4/(345600*epsilon**2) + 877907/(134369280*epsilon**2) - 7*f_3/(2880*epsilon**3) + 15973/(5598720*epsilon**3) - 415/(62208*epsilon**4) + 31/(3888*epsilon**5) - 7/(1620*epsilon**6)","17311":"f_3**2/(2880*epsilon) - 233*f_3/(4860*epsilon) + pi**4*f_3/(129600*epsilon) + 10129*f_5/(155520*epsilon) + 67*f_7/(5760*epsilon) - 11483/(622080*epsilon) - pi**6/(217728*epsilon) - 7*pi**4/(259200*epsilon) - f_3**2/(432*epsilon**2) + 67*f_3/(1080*epsilon**2) - 85*f_5/(864*epsilon**2) - pi**4/(32400*epsilon**2) + 811/(51840*epsilon**2) + 5*pi**6/(163296*epsilon**2) - 19*f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 23/(2160*epsilon**3) + 1/(120*epsilon**4)","17312":"f_3**2/(1080*epsilon) - 5623*f_3/(311040*epsilon) - f_5/(180*epsilon) - 97*pi**4/(3110400*epsilon) + pi**6/(163296*epsilon) + 3485/(186624*epsilon) + 931*f_3/(25920*epsilon**2) - f_5/(1080*epsilon**2) - 1531/(77760*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(36*epsilon**3) + 23/(2160*epsilon**3) + pi**4/(7200*epsilon**3) + f_3/(60*epsilon**4) - 1/(180*epsilon**4)","17313":"13*f_3**2/(720*epsilon) - f_3*f_5/(48*epsilon) - 6323*f_3/(25920*epsilon) - 197*f_5/(1080*epsilon) + 147*f_7/(320*epsilon) + pi**4/(86400*epsilon) + 1367/(77760*epsilon) + f_3/(6*epsilon**2) + f_5/(8*epsilon**2) - 49*f_7/(160*epsilon**2) - 7/(540*epsilon**2) - pi**4/(10800*epsilon**2) - f_3/(90*epsilon**3) + 1/(270*epsilon**3)","17314":"19*f_3/(3359232*epsilon) - f_5/(124416*epsilon) - 1297/(644972544*epsilon) + pi**4/(10497600*epsilon) - 11*f_3/(1399680*epsilon**2) + pi**4/(55987200*epsilon**2) + 4277/(604661760*epsilon**2) + f_3/(466560*epsilon**3) - 1669/(67184640*epsilon**3) + 11/(279936*epsilon**4) - 41/(1399680*epsilon**5) + 1/(116640*epsilon**6)","17315":"-917*f_3/(22394880*epsilon) - f_5/(41472*epsilon) - 26621/(9674588160*epsilon) + 13*pi**4/(24883200*epsilon) + 13*f_3/(207360*epsilon**2) - pi**4/(3732480*epsilon**2) - 799/(268738560*epsilon**2) - f_3/(31104*epsilon**3) + 3311/(67184640*epsilon**3) - 881/(5598720*epsilon**4) + 37/(155520*epsilon**5) - 1/(7776*epsilon**6)","17316":"587*f_3/(13436928*epsilon) + 7*f_5/(3732480*epsilon) - 33329/(1360488960*epsilon) - pi**4/(12441600*epsilon) - f_3/(103680*epsilon**2) + pi**4/(111974400*epsilon**2) + 209975/(2902376448*epsilon**2) + f_3/(933120*epsilon**3) - 3233/(18895680*epsilon**3) + 17111/(100776960*epsilon**4) - 157/(2099520*epsilon**5) + 1/(69984*epsilon**6)","17317":"-349*f_3/(1866240*epsilon) + f_5/(46080*epsilon) - 887/(35831808*epsilon) + 7*pi**4/(24883200*epsilon) + 11*f_3/(69120*epsilon**2) - 17*pi**4/(12441600*epsilon**2) + 49321/(537477120*epsilon**2) + 13*f_3/(103680*epsilon**3) - 6581/(22394880*epsilon**3) + 2899/(3732480*epsilon**4) - 35/(31104*epsilon**5) + 1/(1620*epsilon**6)","17318":"f_3**2/(207360*epsilon) + 4681*f_3/(44789760*epsilon) + 91*f_5/(414720*epsilon) - 239*pi**4/(149299200*epsilon) - 27581/(179159040*epsilon) - pi**6/(13063680*epsilon) - 55*f_3/(248832*epsilon**2) - 7*f_5/(103680*epsilon**2) + 13*pi**4/(12441600*epsilon**2) + 15259/(89579520*epsilon**2) + 13*f_3/(103680*epsilon**3) - 613/(1866240*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 319/(622080*epsilon**4) - 1/(3240*epsilon**5)","17319":"103*f_3/(4478976*epsilon) + 7*f_5/(1244160*epsilon) - 2599679/(7255941120*epsilon) + 17*pi**4/(111974400*epsilon) - 83*f_3/(3732480*epsilon**2) - pi**4/(12441600*epsilon**2) + 246173/(806215680*epsilon**2) + f_3/(155520*epsilon**3) - 37493/(201553920*epsilon**3) + 329/(3732480*epsilon**4) - 13/(466560*epsilon**5) + 1/(233280*epsilon**6)","17320":"-6137*f_3/(67184640*epsilon) + f_5/(414720*epsilon) - 1208621/(7255941120*epsilon) + 19*pi**4/(83980800*epsilon) + 439*f_3/(11197440*epsilon**2) - 17*pi**4/(111974400*epsilon**2) + 30277/(161243136*epsilon**2) - f_3/(466560*epsilon**3) - 30869/(201553920*epsilon**3) + 313/(3732480*epsilon**4) - 13/(466560*epsilon**5) + 1/(233280*epsilon**6)","17321":"f_3**2/(207360*epsilon) + 4681*f_3/(44789760*epsilon) + 91*f_5/(414720*epsilon) - 239*pi**4/(149299200*epsilon) - 27581/(179159040*epsilon) - pi**6/(13063680*epsilon) - 55*f_3/(248832*epsilon**2) - 7*f_5/(103680*epsilon**2) + 13*pi**4/(12441600*epsilon**2) + 15259/(89579520*epsilon**2) + 13*f_3/(103680*epsilon**3) - 613/(1866240*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 319/(622080*epsilon**4) - 1/(3240*epsilon**5)","17322":"-77*f_3**2/(4320*epsilon) - pi**4*f_3/(12960*epsilon) + 45229*f_3/(155520*epsilon) - 15083*f_5/(77760*epsilon) - 31*f_7/(360*epsilon) - 25*pi**6/(326592*epsilon) + 29*pi**4/(57600*epsilon) + 5*f_3**2/(216*epsilon**2) - 233*f_3/(864*epsilon**2) + 35*f_5/(144*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","17323":"41*f_3**2/(12960*epsilon) + 701*f_3/(1399680*epsilon) + 161*f_5/(155520*epsilon) - 22163/(4199040*epsilon) + pi**6/(9797760*epsilon) + 49*pi**4/(1749600*epsilon) - 13*f_3/(1944*epsilon**2) - f_5/(1296*epsilon**2) - 23*pi**4/(466560*epsilon**2) + 31/(2916*epsilon**2) + 7*f_3/(972*epsilon**3) - 67/(11664*epsilon**3) + pi**4/(38880*epsilon**3) - f_3/(324*epsilon**4) + 1/(972*epsilon**4)","17324":"29*f_3**2/(1440*epsilon) + pi**4*f_3/(16200*epsilon) + 7273*f_3/(38880*epsilon) - 12689*f_5/(77760*epsilon) - 457*f_7/(5760*epsilon) - pi**6/(108864*epsilon) - pi**4/(16200*epsilon) - f_3**2/(135*epsilon**2) - 17*f_3/(120*epsilon**2) + 41*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17325":"-5*f_3**2/(432*epsilon) + 421*f_3/(20736*epsilon) - 89*f_5/(4320*epsilon) - 7*f_7/(960*epsilon) - 103*pi**4/(1036800*epsilon) + 8699/(311040*epsilon) + f_3**2/(60*epsilon**2) - 7*f_3/(180*epsilon**2) + 19/(8640*epsilon**2) + pi**4/(8640*epsilon**2) + f_3/(72*epsilon**3) - 17/(1080*epsilon**3) + 1/(240*epsilon**4)","17326":"f_3**2/(12960*epsilon) + 31019*f_3/(13436928*epsilon) + 11*f_5/(186624*epsilon) - 7032977/(1612431360*epsilon) + pi**6/(13063680*epsilon) + 3451*pi**4/(671846400*epsilon) - 2069*f_3/(933120*epsilon**2) - f_5/(9720*epsilon**2) - 31*pi**4/(13996800*epsilon**2) + 8573/(2239488*epsilon**2) + 13*f_3/(14580*epsilon**3) - 22267/(11197440*epsilon**3) + pi**4/(2332800*epsilon**3) - f_3/(4860*epsilon**4) + 643/(933120*epsilon**4) - 1/(8640*epsilon**5)","17327":"f_3**2/(648*epsilon) - pi**4*f_3/(388800*epsilon) + 3139*f_3/(116640*epsilon) - 6307*f_5/(116640*epsilon) + 11*f_7/(2880*epsilon) - pi**6/(69984*epsilon) + 119*pi**4/(1555200*epsilon) + 4933/(186624*epsilon) - f_3**2/(6480*epsilon**2) - 109*f_3/(3240*epsilon**2) + 175*f_5/(2592*epsilon**2) - 11/(384*epsilon**2) - 11*pi**4/(388800*epsilon**2) + pi**6/(489888*epsilon**2) + 17*f_3/(1620*epsilon**3) - 7*f_5/(324*epsilon**3) + 37/(3240*epsilon**3) - 1/(540*epsilon**4)","17328":"f_3**2/(2592*epsilon) - pi**4*f_3/(777600*epsilon) + 359*f_3/(77760*epsilon) - 1855*f_5/(93312*epsilon) - 67*f_7/(34560*epsilon) - 5*pi**6/(979776*epsilon) + pi**4/(43200*epsilon) + 49493/(2799360*epsilon) - f_3**2/(12960*epsilon**2) - 4*f_3/(405*epsilon**2) + 5*f_5/(192*epsilon**2) - 3323/(186624*epsilon**2) - pi**4/(129600*epsilon**2) + pi**6/(979776*epsilon**2) + f_3/(270*epsilon**3) - 7*f_5/(648*epsilon**3) + 397/(38880*epsilon**3) - 1/(405*epsilon**4)","17329":"-107*f_3**2/(3240*epsilon) + pi**4*f_3/(21600*epsilon) + 1223*f_3/(11520*epsilon) + 89*f_5/(8640*epsilon) + 7*f_7/(240*epsilon) - 2879/(23040*epsilon) + 11*pi**4/(1036800*epsilon) + f_3**2/(135*epsilon**2) - 41*f_3/(540*epsilon**2) + 2317/(25920*epsilon**2) + f_3/(54*epsilon**3) - 61/(3240*epsilon**3) + 1/(540*epsilon**4)","17330":"-1301*f_3/(1866240*epsilon) - 7*f_5/(10368*epsilon) + 83*pi**4/(18662400*epsilon) + 203/(349920*epsilon) + 883*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 37*pi**4/(3110400*epsilon**2) - 1331/(1492992*epsilon**2) - 37*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 191/(77760*epsilon**3) + f_3/(2160*epsilon**4) - 41/(10368*epsilon**4) + 1/(432*epsilon**5)","17331":"7*f_3**2/(540*epsilon) - 17*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) - 197*f_5/(216*epsilon) + 931*f_7/(1080*epsilon) - pi**6/(5832*epsilon) + 703*pi**8/(51030000*epsilon) + 35*f_5/(54*epsilon**2) - 35*f_7/(54*epsilon**2)","17332":"f_3**2/(30*epsilon) - f_3/(10*epsilon) + pi**4*f_3/(7200*epsilon) + f_5/(72*epsilon) + 49*f_7/(960*epsilon) - pi**4/(10800*epsilon) - f_3**2/(24*epsilon**2) + f_3/(18*epsilon**2)","17333":"-77*f_3**2/(17280*epsilon) - 5009*f_3/(155520*epsilon) + 361*f_5/(17280*epsilon) - 53*pi**4/(777600*epsilon) + 6821/(466560*epsilon) + 109*pi**6/(6531840*epsilon) + 1001*f_3/(25920*epsilon**2) - 233*f_5/(8640*epsilon**2) - 887/(77760*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 19/(4320*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17334":"-f_3**2/(180*epsilon) + pi**4*f_3/(16200*epsilon) + 12737*f_3/(77760*epsilon) - 973*f_5/(9720*epsilon) - 1441*f_7/(17280*epsilon) - 31*pi**4/(259200*epsilon) - f_3**2/(135*epsilon**2) - 23*f_3/(180*epsilon**2) + 19*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17335":"-17*f_3**2/(4320*epsilon) - 5539*f_3/(77760*epsilon) - pi**4*f_3/(12960*epsilon) + 1439*f_5/(15552*epsilon) - 13*f_7/(5760*epsilon) - pi**6/(326592*epsilon) + pi**4/(10368*epsilon) + f_3**2/(108*epsilon**2) + 41*f_3/(540*epsilon**2) - f_5/(9*epsilon**2) - pi**4/(6480*epsilon**2) + pi**6/(40824*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","17336":"37*f_3**2/(8640*epsilon) - 8027*f_3/(1866240*epsilon) - 491*f_5/(17280*epsilon) - 13*pi**6/(1632960*epsilon) - 457*pi**4/(18662400*epsilon) + 214877/(5598720*epsilon) + 317*f_3/(31104*epsilon**2) + f_5/(32*epsilon**2) - 4691/(93312*epsilon**2) + pi**4/(11520*epsilon**2) - 17*f_3/(1296*epsilon**3) - pi**4/(12960*epsilon**3) + 83/(3888*epsilon**3) + f_3/(108*epsilon**4) - 1/(324*epsilon**4)","17337":"-f_3**2/(10368*epsilon) - 617*f_3/(5598720*epsilon) - 199*f_5/(103680*epsilon) - 25201/(16796160*epsilon) + 19*pi**6/(19595520*epsilon) + 923*pi**4/(55987200*epsilon) - 22*f_3/(3645*epsilon**2) - 19*f_5/(25920*epsilon**2) + pi**4/(86400*epsilon**2) + 587/(349920*epsilon**2) + 61*f_3/(9720*epsilon**3) - 29/(14580*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(9720*epsilon**4)","17338":"17*f_3**2/(1440*epsilon) - 3301*f_3/(15552*epsilon) + pi**4*f_3/(12960*epsilon) + 3283*f_5/(15552*epsilon) - 23*f_7/(1440*epsilon) - 137*pi**4/(259200*epsilon) + pi**6/(12096*epsilon) - 5*f_3**2/(216*epsilon**2) + 13*f_3/(48*epsilon**2) - 115*f_5/(432*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(2592*epsilon**2) - 5*f_3/(54*epsilon**3) + 5*f_5/(54*epsilon**3)","17339":"-f_3**2/(2160*epsilon) - 4367*f_3/(31104*epsilon) + pi**4*f_3/(32400*epsilon) + 77*f_5/(486*epsilon) - 31*f_7/(3456*epsilon) - 7*pi**4/(57600*epsilon) + pi**6/(163296*epsilon) + 2753/(207360*epsilon) - f_3**2/(270*epsilon**2) + 481*f_3/(4320*epsilon**2) - 5*f_5/(27*epsilon**2) - 7*pi**4/(129600*epsilon**2) + 13/(1152*epsilon**2) + pi**6/(20412*epsilon**2) - 11*f_3/(540*epsilon**3) + f_5/(27*epsilon**3) - 41/(2160*epsilon**3) + 1/(180*epsilon**4)","17340":"-f_3**2/(2160*epsilon) - 39529*f_3/(11197440*epsilon) + 17*f_5/(155520*epsilon) - 2167*pi**4/(111974400*epsilon) - pi**6/(2177280*epsilon) + 2309891/(268738560*epsilon) + 133*f_3/(17280*epsilon**2) + f_5/(1620*epsilon**2) - 16843/(1492992*epsilon**2) + 47*pi**4/(4665600*epsilon**2) - 37*f_3/(9720*epsilon**3) - pi**4/(388800*epsilon**3) + 3439/(466560*epsilon**3) + f_3/(810*epsilon**4) - 127/(38880*epsilon**4) + 1/(1440*epsilon**5)","17341":"f_3**2/(90*epsilon) + 20609*f_3/(155520*epsilon) - 629*f_5/(2880*epsilon) - pi**6/(544320*epsilon) + 199*pi**4/(1555200*epsilon) + 5029/(116640*epsilon) - 521*f_3/(6480*epsilon**2) + 23*f_5/(180*epsilon**2) - 601/(19440*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 5/(432*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17342":"-61*f_3**2/(1728*epsilon) + pi**4*f_3/(129600*epsilon) + 4165*f_3/(31104*epsilon) - 707*f_5/(155520*epsilon) + 11*f_7/(1728*epsilon) - 1667/(19440*epsilon) - 19*pi**6/(653184*epsilon) + 19*pi**4/(518400*epsilon) + 67*f_3**2/(2160*epsilon**2) - 233*f_3/(4320*epsilon**2) - 53*f_5/(864*epsilon**2) - pi**4/(129600*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 1451/(25920*epsilon**2) - f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 1/(54*epsilon**3) + 1/(360*epsilon**4)","17343":"-5*f_3**2/(864*epsilon) + 835*f_3/(124416*epsilon) + 217*f_5/(10368*epsilon) - 205859/(7464960*epsilon) + 421*pi**4/(18662400*epsilon) + pi**6/(326592*epsilon) + 551*f_3/(77760*epsilon**2) - f_5/(80*epsilon**2) - pi**4/(19440*epsilon**2) + 17977/(1866240*epsilon**2) - 7*f_3/(864*epsilon**3) + pi**4/(43200*epsilon**3) + 823/(155520*epsilon**3) + f_3/(360*epsilon**4) - 29/(6480*epsilon**4) + 1/(1080*epsilon**5)","17344":"197*f_3**2/(51840*epsilon) - 14657*f_3/(1244160*epsilon) + f_5/(5760*epsilon) + pi**6/(3919104*epsilon) + 83*pi**4/(7464960*epsilon) + 72797/(8398080*epsilon) + 1103*f_3/(155520*epsilon**2) - 7*f_5/(25920*epsilon**2) - 54461/(11197440*epsilon**2) - 31*pi**4/(1555200*epsilon**2) - 13*f_3/(2880*epsilon**3) + pi**4/(86400*epsilon**3) + 4217/(933120*epsilon**3) + f_3/(720*epsilon**4) - 59/(19440*epsilon**4) + 1/(1296*epsilon**5)","17345":"11*f_3**2/(4320*epsilon) - 3787*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 3043*f_5/(19440*epsilon) + 61*f_7/(8640*epsilon) - 11*pi**6/(326592*epsilon) + 401/(124416*epsilon) + 29*pi**4/(518400*epsilon) - f_3**2/(216*epsilon**2) + 443*f_3/(4320*epsilon**2) - 23*f_5/(144*epsilon**2) - 17*pi**4/(129600*epsilon**2) - 59/(10368*epsilon**2) + 5*pi**6/(81648*epsilon**2) - 4*f_3/(135*epsilon**3) + 5*f_5/(108*epsilon**3) - 43/(2160*epsilon**3) + 1/(90*epsilon**4)","17346":"539*f_3/(1119744*epsilon) - 17*pi**4/(13996800*epsilon) + 3208067/(2418647040*epsilon) - 169*f_3/(933120*epsilon**2) - 949459/(604661760*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 13843/(11197440*epsilon**3) - 277/(419904*epsilon**4) + 17/(77760*epsilon**5) - 1/(29160*epsilon**6)","17347":"-703*f_3/(155520*epsilon) - 7*f_5/(17280*epsilon) - 11*pi**4/(4147200*epsilon) + 62785/(5971968*epsilon) + 193*f_3/(34560*epsilon**2) - 41807/(4976640*epsilon**2) + pi**4/(103680*epsilon**2) - 5*f_3/(864*epsilon**3) - 1399/(207360*epsilon**3) + 133/(8640*epsilon**4) - 1/(72*epsilon**5) + 1/(144*epsilon**6)","17348":"97*f_3/(207360*epsilon) + pi**4/(518400*epsilon) + 271625/(80621568*epsilon) - 49*f_3/(34560*epsilon**2) - 121883/(16796160*epsilon**2) - pi**4/(345600*epsilon**2) + f_3/(720*epsilon**3) + 50843/(5598720*epsilon**3) - 7819/(933120*epsilon**4) + 209/(38880*epsilon**5) - 13/(6480*epsilon**6)","17349":"47*f_3**2/(4320*epsilon) - 283*f_3/(15552*epsilon) - 127*f_5/(5760*epsilon) - 17*pi**6/(3265920*epsilon) - 7*pi**4/(777600*epsilon) + 105821/(2985984*epsilon) - 443*f_3/(25920*epsilon**2) + 31*f_5/(1080*epsilon**2) - 2677/(207360*epsilon**2) + pi**4/(11520*epsilon**2) + f_3/(96*epsilon**3) - 41/(5184*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 1/(160*epsilon**4) - 1/(720*epsilon**5)","17350":"19879*f_3/(1866240*epsilon) + 25*f_5/(5184*epsilon) - 3398957/(268738560*epsilon) - 119*pi**4/(9331200*epsilon) - 361*f_3/(38880*epsilon**2) + pi**4/(48600*epsilon**2) + 332819/(67184640*epsilon**2) + 17*f_3/(12960*epsilon**3) + 2339/(933120*epsilon**3) - 713/(233280*epsilon**4) + 19/(12960*epsilon**5) - 1/(3240*epsilon**6)","17351":"13*f_3**2/(17280*epsilon) + 1837*f_3/(155520*epsilon) - f_5/(1920*epsilon) - 448999/(44789760*epsilon) - 73*pi**4/(6220800*epsilon) - pi**6/(1306368*epsilon) - 415*f_3/(20736*epsilon**2) + f_5/(540*epsilon**2) + 7*pi**4/(207360*epsilon**2) + 28787/(1866240*epsilon**2) + f_3/(72*epsilon**3) - 815/(62208*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 73/(6480*epsilon**4) - 1/(216*epsilon**5)","17352":"f_3**2/(960*epsilon) + 2381*f_3/(1244160*epsilon) - 11*f_5/(1920*epsilon) - pi**6/(2177280*epsilon) - pi**4/(276480*epsilon) + 14873/(5598720*epsilon) - 73*f_3/(11520*epsilon**2) + 11*f_5/(2880*epsilon**2) + pi**4/(207360*epsilon**2) + 21461/(3732480*epsilon**2) + f_3/(96*epsilon**3) - 179/(19440*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 61/(12960*epsilon**4) - 1/(1080*epsilon**5)","17353":"-f_3**2/(8640*epsilon) - 389*f_3/(82944*epsilon) + 17*f_5/(3840*epsilon) - 263*pi**4/(12441600*epsilon) + 13*pi**6/(6531840*epsilon) + 140557/(44789760*epsilon) + 29*f_3/(51840*epsilon**2) - 47*f_5/(8640*epsilon**2) - 6391/(3732480*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - 791/(311040*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 91/(12960*epsilon**4) - 1/(270*epsilon**5)","17354":"-13*f_3**2/(51840*epsilon) - 3761*f_3/(1866240*epsilon) - 31*f_5/(20736*epsilon) + pi**6/(3919104*epsilon) + 179*pi**4/(18662400*epsilon) + 179239/(134369280*epsilon) + 1057*f_3/(311040*epsilon**2) + 13*f_5/(12960*epsilon**2) - 20359/(11197440*epsilon**2) - 43*pi**4/(3110400*epsilon**2) - 43*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 3743/(1866240*epsilon**3) + f_3/(2160*epsilon**4) - 151/(77760*epsilon**4) + 11/(12960*epsilon**5)","17355":"31*f_3**2/(2160*epsilon) + 14941*f_3/(622080*epsilon) - 329*f_5/(2880*epsilon) - 47*pi**6/(3265920*epsilon) + 19*pi**4/(691200*epsilon) + 29227/(373248*epsilon) - 25*f_3/(1152*epsilon**2) + 397*f_5/(4320*epsilon**2) - 73/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 37/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17356":"7*f_3**2/(8640*epsilon) + 1129*f_3/(23040*epsilon) - 259*f_5/(3456*epsilon) - 19*pi**6/(1632960*epsilon) + 421*pi**4/(6220800*epsilon) + 4277/(207360*epsilon) - 2653*f_3/(51840*epsilon**2) + 197*f_5/(2160*epsilon**2) - 1003/(31104*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 37/(2160*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17357":"7*f_3**2/(2160*epsilon) - 109*f_3/(15360*epsilon) - 43*f_5/(5760*epsilon) - 379*pi**4/(12441600*epsilon) - pi**6/(933120*epsilon) + 41057/(2799360*epsilon) + 271*f_3/(103680*epsilon**2) + 41*f_5/(8640*epsilon**2) - 14491/(1866240*epsilon**2) + 29*pi**4/(1036800*epsilon**2) + 19*f_3/(1440*epsilon**3) - 2947/(311040*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 253/(25920*epsilon**4) - 7/(2160*epsilon**5)","17358":"2393*f_3/(311040*epsilon) + 169*f_5/(34560*epsilon) - 2150059/(134369280*epsilon) + 47*pi**4/(1382400*epsilon) - 19*f_3/(3840*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 47303/(5598720*epsilon**2) - 13*f_3/(8640*epsilon**3) + 9493/(1866240*epsilon**3) + 161/(155520*epsilon**4) - 113/(12960*epsilon**5) + 1/(216*epsilon**6)","17359":"-811*f_3/(62208*epsilon) - 97*f_5/(34560*epsilon) - pi**4/(103680*epsilon) + 4855019/(268738560*epsilon) + 173*f_3/(8640*epsilon**2) - 1240213/(44789760*epsilon**2) + pi**4/(41472*epsilon**2) - 31*f_3/(1728*epsilon**3) + 3347/(186624*epsilon**3) + 301/(155520*epsilon**4) - 133/(12960*epsilon**5) + 11/(2160*epsilon**6)","17360":"-17471*f_3/(622080*epsilon) - 11*f_5/(2304*epsilon) - 23*pi**4/(414720*epsilon) + 594869/(13436928*epsilon) + 47*f_3/(1152*epsilon**2) - 2273993/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) - 151*f_3/(8640*epsilon**3) + 33343/(1866240*epsilon**3) - 1/(15552*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17361":"563*f_3/(155520*epsilon) + 7*f_5/(8640*epsilon) + 82997/(67184640*epsilon) + 41*pi**4/(2073600*epsilon) + 13*f_3/(17280*epsilon**2) - 86501/(22394880*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 191/(46656*epsilon**3) + 67/(15552*epsilon**4) - 1/(81*epsilon**5) + 7/(1080*epsilon**6)","17362":"241*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) - 987779/(268738560*epsilon) - 7*pi**4/(1555200*epsilon) - 17*f_3/(103680*epsilon**2) + pi**4/(388800*epsilon**2) + 18821/(7464960*epsilon**2) + f_3/(3240*epsilon**3) + 1553/(1244160*epsilon**3) - 7/(1620*epsilon**4) + 119/(25920*epsilon**5) - 1/(540*epsilon**6)","17363":"217*f_3/(41472*epsilon) + 151*f_5/(34560*epsilon) - 1220033/(67184640*epsilon) + 41*pi**4/(691200*epsilon) - 41*f_3/(3456*epsilon**2) - 37*pi**4/(345600*epsilon**2) + 1207207/(44789760*epsilon**2) + 43*f_3/(2880*epsilon**3) - 26417/(1866240*epsilon**3) + 71/(15552*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17364":"23*f_3**2/(17280*epsilon) - 5267*f_3/(829440*epsilon) - f_5/(640*epsilon) + 529*pi**4/(74649600*epsilon) + 1493899/(268738560*epsilon) + 271*f_3/(62208*epsilon**2) + f_5/(1080*epsilon**2) - 159613/(22394880*epsilon**2) - 11*pi**4/(1555200*epsilon**2) - 43*f_3/(17280*epsilon**3) + pi**4/(172800*epsilon**3) + 1625/(373248*epsilon**3) + f_3/(1440*epsilon**4) - 149/(77760*epsilon**4) + 7/(12960*epsilon**5)","17365":"f_3/(1944*epsilon) - f_5/(576*epsilon) - 29*pi**4/(6220800*epsilon) + 110119/(67184640*epsilon) - 17*f_3/(5184*epsilon**2) + 239953/(134369280*epsilon**2) + f_3/(288*epsilon**3) - 2233/(5598720*epsilon**3) - 233/(77760*epsilon**4) + 101/(38880*epsilon**5) - 1/(1296*epsilon**6)","17366":"251*f_3/(34560*epsilon) + 53*f_5/(17280*epsilon) - 453947/(67184640*epsilon) + 91*pi**4/(3110400*epsilon) - 163*f_3/(12960*epsilon**2) - 7*pi**4/(518400*epsilon**2) + 287669/(67184640*epsilon**2) + 23*f_3/(4320*epsilon**3) + 7171/(2799360*epsilon**3) - 7/(1944*epsilon**4) + 31/(19440*epsilon**5) - 1/(3240*epsilon**6)","17367":"-f_3/(1215*epsilon) + f_5/(1728*epsilon) - 55723/(100776960*epsilon) + 7*pi**4/(3110400*epsilon) + 109*f_3/(51840*epsilon**2) + 12701/(100776960*epsilon**2) - f_3/(864*epsilon**3) - 10301/(6718464*epsilon**3) + 221/(103680*epsilon**4) - 271/(233280*epsilon**5) + 1/(3888*epsilon**6)","17368":"-31*f_3**2/(8640*epsilon) + 271*f_3/(9720*epsilon) + 839*f_5/(34560*epsilon) - 49*f_7/(1920*epsilon) - 1072031/(29859840*epsilon) + pi**4/(77760*epsilon) + 43*pi**6/(6531840*epsilon) - 983*f_3/(51840*epsilon**2) - 11*f_5/(540*epsilon**2) + pi**4/(23040*epsilon**2) + 13283/(414720*epsilon**2) + f_3/(192*epsilon**3) - 113/(10368*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(320*epsilon**4) - 1/(1440*epsilon**5)","17369":"31559*f_3/(3732480*epsilon) + 113*f_5/(51840*epsilon) - 6313421/(537477120*epsilon) + 131*pi**4/(18662400*epsilon) - 433*f_3/(38880*epsilon**2) - pi**4/(388800*epsilon**2) + 1551059/(134369280*epsilon**2) + 97*f_3/(25920*epsilon**3) - 6061/(1866240*epsilon**3) - 353/(466560*epsilon**4) + 19/(25920*epsilon**5) - 1/(6480*epsilon**6)","17370":"3257*f_3/(311040*epsilon) + 169*f_5/(34560*epsilon) - 2511643/(134369280*epsilon) + 47*pi**4/(1382400*epsilon) - 19*f_3/(3840*epsilon**2) - 13*pi**4/(1036800*epsilon**2) + 49247/(5598720*epsilon**2) - 13*f_3/(8640*epsilon**3) + 9493/(1866240*epsilon**3) + 161/(155520*epsilon**4) - 113/(12960*epsilon**5) + 1/(216*epsilon**6)","17371":"-f_3**2/(8640*epsilon) - 389*f_3/(82944*epsilon) + 17*f_5/(3840*epsilon) - 263*pi**4/(12441600*epsilon) + 13*pi**6/(6531840*epsilon) + 179437/(44789760*epsilon) + 29*f_3/(51840*epsilon**2) - 47*f_5/(8640*epsilon**2) - 6391/(3732480*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - 791/(311040*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 91/(12960*epsilon**4) - 1/(270*epsilon**5)","17372":"151*f_3/(622080*epsilon) - 53*f_5/(103680*epsilon) - pi**4/(746496*epsilon) + 16249/(100776960*epsilon) - 5*f_3/(31104*epsilon**2) + pi**4/(3110400*epsilon**2) + 73231/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 8623/(16796160*epsilon**3) + 1159/(933120*epsilon**4) - 77/(58320*epsilon**5) + 1/(1944*epsilon**6)","17373":"-29*f_3**2/(4320*epsilon) + 139*f_3/(15552*epsilon) - 239*f_5/(17280*epsilon) - 101*pi**4/(3110400*epsilon) + 17*pi**6/(3265920*epsilon) + 2881/(233280*epsilon) + 71*f_3/(6480*epsilon**2) + 13*f_5/(2160*epsilon**2) - 1351/(155520*epsilon**2) - 11*pi**4/(172800*epsilon**2) - 11*f_3/(1440*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17374":"-2807*f_3/(622080*epsilon) + 217*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 680969/(67184640*epsilon) - 11*pi**4/(414720*epsilon) - 5*f_3/(1152*epsilon**2) + 53*pi**4/(1036800*epsilon**2) + 69563/(8957952*epsilon**2) - 7*f_3/(8640*epsilon**3) - 4241/(1866240*epsilon**3) + 211/(77760*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17375":"553*f_3/(1866240*epsilon) - 23*f_5/(51840*epsilon) + pi**4/(518400*epsilon) + 281465/(161243136*epsilon) + 13*f_3/(34560*epsilon**2) - 71983/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) + 881/(11197440*epsilon**3) - 23/(14580*epsilon**4) + 209/(77760*epsilon**5) - 1/(810*epsilon**6)","17376":"f_3**2/(4320*epsilon) + 7247*f_3/(622080*epsilon) + 121*f_5/(8640*epsilon) - 3897959/(134369280*epsilon) - pi**6/(326592*epsilon) + 139*pi**4/(4147200*epsilon) - 31*f_3/(2304*epsilon**2) + f_5/(216*epsilon**2) + 7*pi**4/(259200*epsilon**2) + 796553/(44789760*epsilon**2) - f_3/(270*epsilon**3) + 211/(58320*epsilon**3) + 361/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17377":"6161*f_3/(1866240*epsilon) + 589*f_5/(103680*epsilon) - 335777/(40310784*epsilon) + 47*pi**4/(2073600*epsilon) + 7*f_3/(51840*epsilon**2) - 23*pi**4/(3110400*epsilon**2) + 235829/(134369280*epsilon**2) + 7*f_3/(25920*epsilon**3) + 12101/(5598720*epsilon**3) - 1811/(466560*epsilon**4) + 25/(7776*epsilon**5) - 7/(6480*epsilon**6)","17378":"491*f_3/(103680*epsilon) - f_5/(5760*epsilon) - 16153/(4199040*epsilon) - 61*pi**4/(3110400*epsilon) - 31*f_3/(8640*epsilon**2) + pi**4/(64800*epsilon**2) + 68431/(22394880*epsilon**2) + f_3/(1440*epsilon**3) - 3821/(3732480*epsilon**3) - 349/(311040*epsilon**4) + 37/(25920*epsilon**5) - 1/(2160*epsilon**6)","17379":"7*f_3**2/(360*epsilon) - 24941*f_3/(622080*epsilon) - 19*f_5/(5760*epsilon) - 19*pi**6/(3265920*epsilon) - 791*pi**4/(18662400*epsilon) + 794879/(22394880*epsilon) + 133*f_3/(15552*epsilon**2) + 17*f_5/(1440*epsilon**2) - 5243/(311040*epsilon**2) + 17*pi**4/(259200*epsilon**2) + 17*f_3/(2160*epsilon**3) - 431/(77760*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 19/(4320*epsilon**4) - 1/(1080*epsilon**5)","17380":"8623*f_3/(933120*epsilon) - f_5/(810*epsilon) - 2040283/(201553920*epsilon) + 11*pi**4/(1036800*epsilon) - 419*f_3/(51840*epsilon**2) - 19*pi**4/(1555200*epsilon**2) + 623479/(67184640*epsilon**2) + 41*f_3/(12960*epsilon**3) - 30011/(11197440*epsilon**3) - 149/(186624*epsilon**4) + 11/(15552*epsilon**5) - 1/(6480*epsilon**6)","17381":"-43*f_3**2/(8640*epsilon) + 31537*f_3/(933120*epsilon) + 163*f_5/(5760*epsilon) - 900827/(11197440*epsilon) + 23*pi**6/(3265920*epsilon) + 1061*pi**4/(9331200*epsilon) - 2779*f_3/(38880*epsilon**2) - 17*f_5/(720*epsilon**2) - pi**4/(6480*epsilon**2) + 79397/(622080*epsilon**2) + 17*f_3/(324*epsilon**3) - 2701/(38880*epsilon**3) + pi**4/(32400*epsilon**3) - 2*f_3/(135*epsilon**4) + 37/(2160*epsilon**4) - 1/(540*epsilon**5)","17382":"f_3**2/(810*epsilon) - 8767*f_3/(5598720*epsilon) + 139*f_5/(25920*epsilon) - 302683/(67184640*epsilon) - 19*pi**6/(9797760*epsilon) + 373*pi**4/(55987200*epsilon) + 2069*f_3/(466560*epsilon**2) - f_5/(720*epsilon**2) - 11*pi**4/(1555200*epsilon**2) - 497/(1866240*epsilon**2) - 223*f_3/(38880*epsilon**3) + pi**4/(388800*epsilon**3) + 5863/(933120*epsilon**3) + 11*f_3/(3240*epsilon**4) - 77/(12960*epsilon**4) + 11/(6480*epsilon**5)","17383":"f_3**2/(4320*epsilon) - 497*f_3/(51840*epsilon) - 19*f_5/(3456*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(326592*epsilon) + 384547/(134369280*epsilon) - 7*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) - 55519/(11197440*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 10253/(1866240*epsilon**3) + 37/(155520*epsilon**4) - 31/(12960*epsilon**5) + 1/(1080*epsilon**6)","17384":"221*f_3/(103680*epsilon) + 43*f_5/(51840*epsilon) - 19*pi**4/(3110400*epsilon) + 893/(787320*epsilon) + 17*f_3/(25920*epsilon**2) - pi**4/(172800*epsilon**2) + 46639/(67184640*epsilon**2) - f_3/(1440*epsilon**3) - 1165/(559872*epsilon**3) - 173/(466560*epsilon**4) + 19/(4860*epsilon**5) - 1/(405*epsilon**6)","17385":"221*f_3/(373248*epsilon) - 571*f_5/(51840*epsilon) - pi**4/(72900*epsilon) + 3941191/(268738560*epsilon) - 73*f_3/(38880*epsilon**2) - 99541/(22394880*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 17*f_3/(12960*epsilon**3) + 317/(933120*epsilon**3) - 299/(77760*epsilon**4) + 43/(12960*epsilon**5) - 1/(1080*epsilon**6)","17386":"-f_3**2/(90*epsilon) + 5221*f_3/(622080*epsilon) - 11*f_5/(320*epsilon) + 49*f_7/(1920*epsilon) - 31*pi**4/(2073600*epsilon) + 8891/(1866240*epsilon) + 11*pi**6/(1088640*epsilon) + 13*f_3/(3456*epsilon**2) - f_5/(1440*epsilon**2) - 13/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17387":"43*f_3**2/(2160*epsilon) - 72251*f_3/(622080*epsilon) - 101*f_5/(4320*epsilon) + 49*f_7/(1920*epsilon) - 239*pi**4/(2073600*epsilon) + 13*pi**6/(3265920*epsilon) + 214757/(1866240*epsilon) + 221*f_3/(3456*epsilon**2) + 97*f_5/(4320*epsilon**2) - 103/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 47/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17388":"-25*f_3**2/(864*epsilon) - 15541*f_3/(77760*epsilon) + 7*pi**4*f_3/(64800*epsilon) + 2093*f_5/(9720*epsilon) + 607*f_7/(8640*epsilon) - pi**6/(46656*epsilon) - 13*pi**4/(86400*epsilon) + 517/(77760*epsilon) + f_3**2/(1080*epsilon**2) + 107*f_3/(720*epsilon**2) - 113*f_5/(432*epsilon**2) - 7*pi**4/(64800*epsilon**2) + 389/(12960*epsilon**2) + 5*pi**6/(81648*epsilon**2) - 7*f_3/(540*epsilon**3) + 5*f_5/(108*epsilon**3) - 1/(36*epsilon**3) + 1/(180*epsilon**4)","17389":"9*f_3/(2560*epsilon) + 13*f_5/(3840*epsilon) - 144179/(22394880*epsilon) + 7*pi**4/(691200*epsilon) - f_3/(17280*epsilon**2) + pi**4/(345600*epsilon**2) + 8315/(2985984*epsilon**2) + f_3/(2880*epsilon**3) + 91/(622080*epsilon**3) + 5/(5184*epsilon**4) - 11/(4320*epsilon**5) + 1/(720*epsilon**6)","17390":"-13*f_3**2/(51840*epsilon) - 4121*f_3/(1866240*epsilon) - 5*f_5/(6912*epsilon) + pi**6/(3919104*epsilon) + 179*pi**4/(18662400*epsilon) + 36107/(26873856*epsilon) + 1057*f_3/(311040*epsilon**2) + 13*f_5/(12960*epsilon**2) - 4331/(2239488*epsilon**2) - 43*pi**4/(3110400*epsilon**2) - 43*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 3743/(1866240*epsilon**3) + f_3/(2160*epsilon**4) - 151/(77760*epsilon**4) + 11/(12960*epsilon**5)","17391":"-31*f_3**2/(1080*epsilon) - pi**4*f_3/(12960*epsilon) + 48703*f_3/(155520*epsilon) - 4277*f_5/(19440*epsilon) - 151*f_7/(2160*epsilon) - 13*pi**6/(163296*epsilon) + 271*pi**4/(518400*epsilon) + 5*f_3**2/(216*epsilon**2) - 9*f_3/(32*epsilon**2) + 55*f_5/(216*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","17392":"31*f_3**2/(864*epsilon) - 18503*f_3/(77760*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 2869*f_5/(15552*epsilon) + 11*f_7/(2160*epsilon) - 143*pi**4/(259200*epsilon) + 25*pi**6/(326592*epsilon) - 11*f_3**2/(216*epsilon**2) + 41*f_3/(144*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(2592*epsilon**2) - 5*f_3/(54*epsilon**3) + 5*f_5/(54*epsilon**3)","17393":"133*f_3**2/(103680*epsilon) + 10771*f_3/(5598720*epsilon) + 179*f_5/(207360*epsilon) - 83863/(16796160*epsilon) + pi**6/(5598720*epsilon) + 173*pi**4/(11197440*epsilon) - 131*f_3/(31104*epsilon**2) - f_5/(1152*epsilon**2) - 23*pi**4/(933120*epsilon**2) + 673/(93312*epsilon**2) + 7*f_3/(1944*epsilon**3) - 19/(5832*epsilon**3) + pi**4/(77760*epsilon**3) - f_3/(648*epsilon**4) + 1/(1944*epsilon**4)","17394":"-17*f_3**2/(5184*epsilon) + 26069*f_3/(5598720*epsilon) + 59*f_5/(51840*epsilon) - 1219*pi**4/(55987200*epsilon) - pi**6/(2449440*epsilon) + 38921/(22394880*epsilon) + 617*f_3/(77760*epsilon**2) - f_5/(1440*epsilon**2) - 2777/(186624*epsilon**2) + 31*pi**4/(1166400*epsilon**2) - 89*f_3/(9720*epsilon**3) - pi**4/(194400*epsilon**3) + 2879/(233280*epsilon**3) + f_3/(405*epsilon**4) - 41/(9720*epsilon**4) + 1/(1620*epsilon**5)","17395":"f_3**2/(135*epsilon) + pi**4*f_3/(16200*epsilon) + 16157*f_3/(77760*epsilon) - 6367*f_5/(38880*epsilon) - 457*f_7/(5760*epsilon) - pi**6/(40824*epsilon) + pi**4/(28800*epsilon) - f_3**2/(135*epsilon**2) - 89*f_3/(540*epsilon**2) + 23*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17396":"-f_3**2/(216*epsilon) - 6727*f_3/(77760*epsilon) - pi**4*f_3/(12960*epsilon) + 1367*f_5/(15552*epsilon) + 149*f_7/(11520*epsilon) + pi**4/(259200*epsilon) + 5*pi**6/(326592*epsilon) + f_3**2/(108*epsilon**2) + 53*f_3/(540*epsilon**2) - 5*f_5/(36*epsilon**2) - pi**4/(6480*epsilon**2) + pi**6/(40824*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","17397":"-67*f_3**2/(1440*epsilon) - 9677*f_3/(155520*epsilon) - pi**4*f_3/(12960*epsilon) + 19681*f_5/(77760*epsilon) + 11*f_7/(108*epsilon) - 169009/(622080*epsilon) - 5*pi**4/(20736*epsilon) + pi**6/(12096*epsilon) + 31*f_3**2/(1080*epsilon**2) + 79*f_3/(480*epsilon**2) - 185*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 83/(384*epsilon**2) - 31*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3) - 121/(2160*epsilon**3) + 1/(180*epsilon**4)","17398":"f_3**2/(80*epsilon) - 643*f_3/(3888*epsilon) + pi**4*f_3/(8100*epsilon) + 1097*f_5/(7776*epsilon) + 103*f_7/(4320*epsilon) - pi**6/(54432*epsilon) + 7*pi**4/(64800*epsilon) - 13*f_3**2/(270*epsilon**2) + 29*f_3/(180*epsilon**2) - 4*f_5/(27*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17399":"-5*f_3**2/(12*epsilon) + 163*f_3*f_5/(120*epsilon) - pi**4*f_3/(600*epsilon) - 91*f_3_5/(40*epsilon) + 259*f_7/(432*epsilon) + 5539*pi**8/(38880000*epsilon) + f_3**2/(2*epsilon**2) - 203*f_7/(288*epsilon**2)","17400":"-23*f_3**2/(120*epsilon) + 107*f_3*f_5/(240*epsilon) - pi**4*f_3/(1200*epsilon) - 59*f_3_5/(80*epsilon) + 7*f_7/(27*epsilon) + 27637*pi**8/(544320000*epsilon) + f_3**2/(4*epsilon**2) - 203*f_7/(576*epsilon**2)","17401":"151*f_3**2/(8640*epsilon) + pi**4*f_3/(43200*epsilon) + 133*f_3/(2592*epsilon) - 4483*f_5/(51840*epsilon) - f_7/(17280*epsilon) - 7*pi**4/(43200*epsilon) + 11*pi**6/(653184*epsilon) - 7*f_3**2/(360*epsilon**2) - f_3/(15*epsilon**2) + 13*f_5/(108*epsilon**2) - pi**6/(27216*epsilon**2) + pi**4/(5400*epsilon**2) + f_3/(45*epsilon**3) - f_5/(36*epsilon**3)","17402":"17*f_3**2/(180*epsilon) - 401*f_3*f_5/(1080*epsilon) + pi**4*f_3/(2700*epsilon) + 7*f_3_5/(10*epsilon) + 5*f_5/(6*epsilon) - 2849*f_7/(2880*epsilon) - 1849*pi**8/(29160000*epsilon) + pi**6/(6804*epsilon) - f_3**2/(9*epsilon**2) - 5*f_5/(9*epsilon**2) + 161*f_7/(216*epsilon**2)","17403":"37*f_3**2/(8640*epsilon) - 15371*f_3/(1866240*epsilon) - 137*f_5/(5760*epsilon) - 13*pi**6/(1632960*epsilon) - 457*pi**4/(18662400*epsilon) + 214877/(5598720*epsilon) + 317*f_3/(31104*epsilon**2) + f_5/(32*epsilon**2) - 4691/(93312*epsilon**2) + pi**4/(11520*epsilon**2) - 17*f_3/(1296*epsilon**3) - pi**4/(12960*epsilon**3) + 83/(3888*epsilon**3) + f_3/(108*epsilon**4) - 1/(324*epsilon**4)","17404":"-13*f_3**2/(4320*epsilon) + 2567*f_3/(233280*epsilon) + 41*f_5/(17280*epsilon) - 30619/(1399680*epsilon) + 71*pi**4/(1866240*epsilon) + 19*pi**6/(3265920*epsilon) - 233*f_3/(38880*epsilon**2) - 7*f_5/(720*epsilon**2) - pi**4/(103680*epsilon**2) + 4487/(466560*epsilon**2) - 43*f_3/(2592*epsilon**3) - pi**4/(129600*epsilon**3) + 181/(19440*epsilon**3) + 19*f_3/(1080*epsilon**4) - 19/(3240*epsilon**4)","17405":"-11*f_3**2/(25920*epsilon) + 6781*f_3/(5598720*epsilon) - 7*f_5/(8640*epsilon) - 48313/(16796160*epsilon) + pi**6/(1399680*epsilon) + 689*pi**4/(55987200*epsilon) - 1417*f_3/(233280*epsilon**2) - f_5/(1080*epsilon**2) + pi**4/(86400*epsilon**2) + 359/(139968*epsilon**2) + 61*f_3/(9720*epsilon**3) - 259/(116640*epsilon**3) - pi**4/(388800*epsilon**3) - 11*f_3/(3240*epsilon**4) + 11/(9720*epsilon**4)","17406":"-f_3**2/(360*epsilon) + 28157*f_3/(1244160*epsilon) + 143*f_5/(8640*epsilon) - 49*f_7/(3840*epsilon) - 84917/(2799360*epsilon) + pi**4/(51200*epsilon) + pi**6/(241920*epsilon) - 233*f_3/(11520*epsilon**2) - 13*f_5/(960*epsilon**2) + pi**4/(207360*epsilon**2) + 137021/(3732480*epsilon**2) + f_3/(96*epsilon**3) - 157/(9720*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 61/(12960*epsilon**4) - 1/(1080*epsilon**5)","17407":"17*f_3**2/(4320*epsilon) + 151*f_3/(77760*epsilon) - 163*f_5/(17280*epsilon) - 17*pi**6/(3265920*epsilon) - 53*pi**4/(1555200*epsilon) + 2059/(373248*epsilon) - 31*f_3/(5184*epsilon**2) + 17*f_5/(2160*epsilon**2) - 479/(51840*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - 253/(103680*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","17408":"-143*f_3**2/(17280*epsilon) - 563*f_3/(155520*epsilon) - 379*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**4/(38880*epsilon) + 553/(233280*epsilon) + 79*pi**6/(6531840*epsilon) + 191*f_3/(25920*epsilon**2) - 83*f_5/(8640*epsilon**2) - pi**4/(28800*epsilon**2) - 257/(77760*epsilon**2) - f_3/(240*epsilon**3) + pi**4/(43200*epsilon**3) + 7/(2160*epsilon**3) + f_3/(360*epsilon**4) - 1/(1080*epsilon**4)","17409":"f_3**2/(2160*epsilon) + 43*f_3/(11520*epsilon) - 61*f_5/(2880*epsilon) - pi**4/(3110400*epsilon) + 13*pi**6/(3265920*epsilon) + 114833/(7464960*epsilon) - 61*f_3/(25920*epsilon**2) + 43*f_5/(4320*epsilon**2) - 1187/(103680*epsilon**2) + pi**4/(14400*epsilon**2) + f_3/(120*epsilon**3) - pi**4/(21600*epsilon**3) - 29/(25920*epsilon**3) - f_3/(180*epsilon**4) + 1/(144*epsilon**4) - 1/(360*epsilon**5)","17410":"f_3**2/(180*epsilon) - 3157*f_3/(207360*epsilon) - 73*f_5/(4320*epsilon) - 371*pi**4/(6220800*epsilon) + 11*pi**6/(1088640*epsilon) + 37279/(1492992*epsilon) + 107*f_3/(25920*epsilon**2) - f_5/(160*epsilon**2) - 1007/(103680*epsilon**2) + pi**4/(9600*epsilon**2) + f_3/(80*epsilon**3) - 191/(25920*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 13/(1440*epsilon**4) - 1/(360*epsilon**5)","17411":"23*f_3**2/(2160*epsilon) - pi**4*f_3/(16200*epsilon) + 223*f_3/(19440*epsilon) - 7*f_5/(1944*epsilon) - 43*f_7/(17280*epsilon) - pi**6/(20412*epsilon) + 23*pi**4/(64800*epsilon) - f_3**2/(108*epsilon**2) + 11*f_3/(270*epsilon**2) - 5*f_5/(108*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17412":"4*f_3**2/(135*epsilon) - 2459*f_3/(19440*epsilon) + pi**4*f_3/(32400*epsilon) + 665*f_5/(7776*epsilon) + 107*f_7/(5760*epsilon) - pi**6/(40824*epsilon) + pi**4/(5400*epsilon) - f_3**2/(27*epsilon**2) + 77*f_3/(540*epsilon**2) - 5*f_5/(36*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17413":"137*f_3**2/(4320*epsilon) - 18503*f_3/(77760*epsilon) + 11*pi**4*f_3/(64800*epsilon) + 2599*f_5/(15552*epsilon) + 487*f_7/(17280*epsilon) - 143*pi**4/(259200*epsilon) + 25*pi**6/(326592*epsilon) - 11*f_3**2/(216*epsilon**2) + 41*f_3/(144*epsilon**2) - 35*f_5/(144*epsilon**2) - 5*pi**6/(81648*epsilon**2) + pi**4/(2592*epsilon**2) - 5*f_3/(54*epsilon**3) + 5*f_5/(54*epsilon**3)","17414":"59*f_3**2/(3456*epsilon) + 7*pi**4*f_3/(86400*epsilon) + 5137*f_3/(25920*epsilon) - 22847*f_5/(103680*epsilon) - 157*f_7/(17280*epsilon) - 97*pi**6/(1306368*epsilon) + 11*pi**4/(28800*epsilon) - 7*f_3**2/(288*epsilon**2) - 29*f_3/(144*epsilon**2) + 425*f_5/(1728*epsilon**2) - pi**4/(4320*epsilon**2) + 5*pi**6/(108864*epsilon**2) + f_3/(18*epsilon**3) - 5*f_5/(72*epsilon**3)","17415":"-43*f_3**2/(1080*epsilon) + 11*f_3*f_5/(80*epsilon) - pi**4*f_3/(5400*epsilon) + 23*f_3/(360*epsilon) - 3*f_3_5/(40*epsilon) - 25*f_5/(54*epsilon) + 5243*f_7/(17280*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","17416":"7*f_3**2/(360*epsilon) - 787*f_3*f_5/(2160*epsilon) + pi**4*f_3/(2700*epsilon) + 7*f_3_5/(10*epsilon) + 13*f_5/(18*epsilon) - 13433*f_7/(17280*epsilon) - 1849*pi**8/(29160000*epsilon) + pi**6/(6804*epsilon) - f_3**2/(9*epsilon**2) - 5*f_5/(9*epsilon**2) + 161*f_7/(216*epsilon**2)","17417":"-f_3**2/(1728*epsilon) - 10727*f_3/(622080*epsilon) - 133*f_5/(5760*epsilon) + 49*f_7/(1920*epsilon) - 59*pi**4/(2073600*epsilon) + pi**6/(116640*epsilon) + 6703/(373248*epsilon) + 53*f_3/(3456*epsilon**2) + 7*f_5/(4320*epsilon**2) - 55/(3456*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17418":"41*f_3**2/(4320*epsilon) + 2519*f_3/(155520*epsilon) - 797*f_5/(8640*epsilon) + 49*f_7/(1280*epsilon) - 107*pi**4/(1555200*epsilon) + 439/(466560*epsilon) + 47*pi**6/(1632960*epsilon) + 163*f_3/(6480*epsilon**2) - 49*f_5/(2160*epsilon**2) - 2/(243*epsilon**2) - pi**4/(14400*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17419":"7*f_3**2/(8640*epsilon) - 14431*f_3/(155520*epsilon) + pi**4*f_3/(129600*epsilon) + 2843*f_5/(31104*epsilon) + 1361*f_7/(34560*epsilon) - 97/(5184*epsilon) - pi**6/(93312*epsilon) + 7*pi**4/(518400*epsilon) - f_3**2/(432*epsilon**2) + 71*f_3/(864*epsilon**2) - 113*f_5/(864*epsilon**2) - 13*pi**4/(129600*epsilon**2) + 347/(25920*epsilon**2) + 5*pi**6/(163296*epsilon**2) - 13*f_3/(1080*epsilon**3) + 5*f_5/(216*epsilon**3) - 1/(108*epsilon**3) + 1/(360*epsilon**4)","17420":"f_3**2/(20*epsilon) - 143*f_3*f_5/(540*epsilon) + pi**4*f_3/(5400*epsilon) + 9*f_3_5/(20*epsilon) + 23*f_5/(72*epsilon) - 3269*f_7/(8640*epsilon) - 15031*pi**8/(408240000*epsilon) + pi**6/(13608*epsilon) - f_3**2/(18*epsilon**2) - 5*f_5/(18*epsilon**2) + 161*f_7/(432*epsilon**2)","17421":"541*f_3/(51840*epsilon) + 19*f_5/(8640*epsilon) - 870157/(67184640*epsilon) + pi**4/(43200*epsilon) + f_3/(8640*epsilon**2) + 101033/(11197440*epsilon**2) + 6061/(933120*epsilon**3) - 277/(77760*epsilon**4) - 7/(1296*epsilon**5) + 1/(270*epsilon**6)","17422":"19*f_3**2/(2880*epsilon) - 1531*f_3/(15552*epsilon) + 1721*f_5/(17280*epsilon) - 3011/(116640*epsilon) - 13*pi**4/(194400*epsilon) + 11*pi**6/(362880*epsilon) + 311*f_3/(12960*epsilon**2) - 61*f_5/(1440*epsilon**2) - pi**4/(14400*epsilon**2) + 103/(38880*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 7/(1080*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17423":"-7*f_3**2/(432*epsilon) - pi**4*f_3/(32400*epsilon) + 16301*f_3/(77760*epsilon) - 206*f_5/(1215*epsilon) - 643*f_7/(17280*epsilon) - pi**6/(163296*epsilon) - 11*pi**4/(259200*epsilon) + 11*f_3**2/(540*epsilon**2) - 47*f_3/(270*epsilon**2) + 43*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17424":"f_3**2/(960*epsilon) - 28151*f_3/(155520*epsilon) - pi**4*f_3/(129600*epsilon) + 5659*f_5/(31104*epsilon) + 79*f_7/(17280*epsilon) - 7*pi**4/(20736*epsilon) + 13*pi**6/(217728*epsilon) + f_3**2/(432*epsilon**2) + 155*f_3/(864*epsilon**2) - 175*f_5/(864*epsilon**2) - 5*pi**6/(163296*epsilon**2) + pi**4/(5184*epsilon**2) - 5*f_3/(108*epsilon**3) + 5*f_5/(108*epsilon**3)","17425":"31*f_3**2/(2160*epsilon) - 1547*f_3/(7776*epsilon) - pi**4*f_3/(6480*epsilon) + 1673*f_5/(7776*epsilon) - 323*f_7/(17280*epsilon) + pi**4/(129600*epsilon) + 5*pi**6/(163296*epsilon) + f_3**2/(54*epsilon**2) + 53*f_3/(270*epsilon**2) - 5*f_5/(18*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17426":"-41*f_3**2/(2160*epsilon) - pi**4*f_3/(32400*epsilon) + 24077*f_3/(77760*epsilon) - 1049*f_5/(4860*epsilon) - 281*f_7/(2880*epsilon) - pi**6/(23328*epsilon) + 49*pi**4/(259200*epsilon) + 11*f_3**2/(540*epsilon**2) - 139*f_3/(540*epsilon**2) + 61*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17427":"-47*f_3**2/(4320*epsilon) - pi**4*f_3/(32400*epsilon) + 5257*f_3/(38880*epsilon) - 6299*f_5/(77760*epsilon) - 67*f_7/(1440*epsilon) - pi**4/(16200*epsilon) - pi**6/(326592*epsilon) + 11*f_3**2/(540*epsilon**2) - 17*f_3/(120*epsilon**2) + f_5/(6*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17428":"4*f_3**2/(135*epsilon) - 17*f_3*f_5/(135*epsilon) + f_3_5/(5*epsilon) - 77*f_5/(108*epsilon) + 2723*f_7/(4320*epsilon) - pi**6/(5832*epsilon) + 703*pi**8/(51030000*epsilon) + 35*f_5/(54*epsilon**2) - 35*f_7/(54*epsilon**2)","17429":"-13*f_3**2/(2160*epsilon) - 403*f_3/(4860*epsilon) - pi**4*f_3/(8100*epsilon) + 1547*f_5/(15552*epsilon) + 37*f_7/(11520*epsilon) + pi**4/(43200*epsilon) + 5*pi**6/(326592*epsilon) + 17*f_3**2/(540*epsilon**2) + 107*f_3/(1080*epsilon**2) - f_5/(6*epsilon**2) - pi**4/(6480*epsilon**2) + pi**6/(40824*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","17430":"5*f_3**2/(108*epsilon) - 3*f_3*f_5/(40*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 145*f_5/(432*epsilon) - 35*f_7/(108*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","17431":"-29*f_3**2/(1080*epsilon) + f_3*f_5/(432*epsilon) - 163*f_5/(432*epsilon) + 6769*f_7/(17280*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) + 35*f_5/(108*epsilon**2) - 35*f_7/(108*epsilon**2)","17432":"17*f_3**2/(31104*epsilon) + 63541*f_3/(33592320*epsilon) - f_5/(3240*epsilon) - 613259/(134369280*epsilon) + pi**6/(14696640*epsilon) + 2809*pi**4/(335923200*epsilon) - 1639*f_3/(466560*epsilon**2) + f_5/(8640*epsilon**2) - 77*pi**4/(13996800*epsilon**2) + 6235/(1119744*epsilon**2) + 119*f_3/(58320*epsilon**3) - 263/(87480*epsilon**3) + pi**4/(1166400*epsilon**3) - f_3/(2430*epsilon**4) + 97/(116640*epsilon**4) - 1/(9720*epsilon**5)","17433":"-13*f_3**2/(12960*epsilon) - pi**4*f_3/(194400*epsilon) + 9631*f_3/(233280*epsilon) - 1811*f_5/(46656*epsilon) - 17*f_7/(17280*epsilon) - 17*pi**6/(979776*epsilon) + 173*pi**4/(1555200*epsilon) + f_3**2/(648*epsilon**2) - 59*f_3/(1296*epsilon**2) + 115*f_5/(2592*epsilon**2) - pi**4/(15552*epsilon**2) + 5*pi**6/(489888*epsilon**2) + 5*f_3/(324*epsilon**3) - 5*f_5/(324*epsilon**3)","17434":"-97*f_3**2/(12960*epsilon) - pi**4*f_3/(38880*epsilon) + 2369*f_3/(23328*epsilon) - 2153*f_5/(23328*epsilon) - 23*f_7/(25920*epsilon) - 5*pi**6/(139968*epsilon) + 61*pi**4/(259200*epsilon) + 5*f_3**2/(648*epsilon**2) - 8*f_3/(81*epsilon**2) + 5*f_5/(54*epsilon**2) - pi**4/(7776*epsilon**2) + 5*pi**6/(244944*epsilon**2) + 5*f_3/(162*epsilon**3) - 5*f_5/(162*epsilon**3)","17435":"-5*f_3**2/(1728*epsilon) - 161*f_3/(4860*epsilon) - pi**4*f_3/(172800*epsilon) + 5633*f_5/(155520*epsilon) + 43*f_7/(34560*epsilon) - 19*pi**4/(259200*epsilon) + pi**6/(72576*epsilon) + f_3**2/(576*epsilon**2) + f_3/(32*epsilon**2) - 125*f_5/(3456*epsilon**2) - 5*pi**6/(653184*epsilon**2) + pi**4/(25920*epsilon**2) - f_3/(108*epsilon**3) + 5*f_5/(432*epsilon**3)","17436":"7*f_3**2/(216*epsilon) - 23*f_3*f_5/(240*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 163*f_5/(432*epsilon) - 5551*f_7/(17280*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","17437":"13*f_3**2/(216*epsilon) - 7*f_3*f_5/(60*epsilon) + pi**4*f_3/(2700*epsilon) + 3*f_3_5/(40*epsilon) + 71*f_5/(216*epsilon) - 413*f_7/(1440*epsilon) - 2063*pi**8/(90720000*epsilon) + pi**6/(11664*epsilon) - f_3**2/(9*epsilon**2) - 35*f_5/(108*epsilon**2) + 49*f_7/(96*epsilon**2)","17438":"-17*f_3**2/(1080*epsilon) - f_3*f_5/(216*epsilon) - 71*f_5/(216*epsilon) + 721*f_7/(2160*epsilon) - pi**6/(11664*epsilon) + 7*pi**8/(583200*epsilon) + 35*f_5/(108*epsilon**2) - 35*f_7/(108*epsilon**2)","17439":"-47*f_3**2/(4320*epsilon) + 19337*f_3/(622080*epsilon) + 121*f_5/(17280*epsilon) + 7*f_7/(1920*epsilon) - 11843/(414720*epsilon) - pi**4/(46080*epsilon) + f_3**2/(120*epsilon**2) - 19*f_3/(720*epsilon**2) + pi**4/(25920*epsilon**2) + 3031/(155520*epsilon**2) + f_3/(216*epsilon**3) - 1/(180*epsilon**3) + 1/(1080*epsilon**4)","17440":"-13*f_3**2/(864*epsilon) - pi**4*f_3/(12960*epsilon) + 44797*f_3/(155520*epsilon) - 12743*f_5/(77760*epsilon) - 16*f_7/(135*epsilon) - 25*pi**6/(326592*epsilon) + 29*pi**4/(57600*epsilon) + 5*f_3**2/(216*epsilon**2) - 233*f_3/(864*epsilon**2) + 35*f_5/(144*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","17441":"-413*f_3/(11197440*epsilon) - 7*f_5/(1244160*epsilon) - 6908791/(29023764480*epsilon) - pi**4/(6220800*epsilon) + f_3/(124416*epsilon**2) + pi**4/(7464960*epsilon**2) + 207271/(4837294080*epsilon**2) + f_3/(62208*epsilon**3) + 3017/(8398080*epsilon**3) - 14893/(33592320*epsilon**4) + 349/(1399680*epsilon**5) - 7/(116640*epsilon**6)","17442":"-569*f_3/(2488320*epsilon) + f_5/(4320*epsilon) - 656801/(3224862720*epsilon) + 11*pi**4/(6220800*epsilon) + f_3/(103680*epsilon**2) + 51313/(268738560*epsilon**2) - 197/(829440*epsilon**3) + 973/(1866240*epsilon**4) - 1/(2160*epsilon**5) + 1/(6480*epsilon**6)","17443":"-41*f_3/(1244160*epsilon) + 7*f_5/(34560*epsilon) - 89143/(537477120*epsilon) + 7*pi**4/(12441600*epsilon) + f_3/(10368*epsilon**2) - pi**4/(518400*epsilon**2) + 16397/(134369280*epsilon**2) + f_3/(17280*epsilon**3) - 1247/(4478976*epsilon**3) + 17/(41472*epsilon**4) - 43/(155520*epsilon**5) + 1/(12960*epsilon**6)","17444":"97*f_3/(414720*epsilon) - 4367617/(7255941120*epsilon) - 121*pi**4/(111974400*epsilon) - 7*f_3/(93312*epsilon**2) + pi**4/(3110400*epsilon**2) + 294751/(1209323520*epsilon**2) + f_3/(25920*epsilon**3) + 10337/(33592320*epsilon**3) - 3019/(8398080*epsilon**4) + 119/(699840*epsilon**5) - 1/(29160*epsilon**6)","17445":"-31*f_3**2/(1080*epsilon) + 7*f_3*f_5/(60*epsilon) - pi**4*f_3/(5400*epsilon) + 17*f_3/(180*epsilon) - 3*f_3_5/(40*epsilon) - 7*f_5/(12*epsilon) + 3521*f_7/(8640*epsilon) - 11*pi**6/(81648*epsilon) + pi**4/(10800*epsilon) + 2063*pi**8/(90720000*epsilon) + f_3**2/(18*epsilon**2) - f_3/(18*epsilon**2) + 55*f_5/(108*epsilon**2) - 49*f_7/(96*epsilon**2)","17446":"119*f_3**2/(2160*epsilon) - 7*f_3*f_5/(120*epsilon) + pi**4*f_3/(5400*epsilon) + 3*f_3_5/(80*epsilon) + 5*f_5/(27*epsilon) - 287*f_7/(1440*epsilon) - 2063*pi**8/(181440000*epsilon) + pi**6/(23328*epsilon) - f_3**2/(18*epsilon**2) - 35*f_5/(216*epsilon**2) + 49*f_7/(192*epsilon**2)","17447":"f_3**2/(5760*epsilon) - 13849*f_3/(311040*epsilon) - 11*pi**4*f_3/(259200*epsilon) + 3533*f_5/(62208*epsilon) - f_7/(144*epsilon) - pi**4/(115200*epsilon) + pi**6/(145152*epsilon) + 5*f_3**2/(864*epsilon**2) + 523*f_3/(8640*epsilon**2) - 131*f_5/(1728*epsilon**2) - pi**6/(326592*epsilon**2) + pi**4/(51840*epsilon**2) - 7*f_3/(216*epsilon**3) + 7*f_5/(216*epsilon**3)","17448":"-f_3**2/(288*epsilon) + 15407*f_3/(1244160*epsilon) + 53*f_5/(34560*epsilon) - 23977/(1990656*epsilon) - 13*pi**4/(4147200*epsilon) + f_3**2/(240*epsilon**2) - 181*f_3/(11520*epsilon**2) + 11*pi**4/(1036800*epsilon**2) + 593/(38880*epsilon**2) + 7*f_3/(1080*epsilon**3) - 115/(13824*epsilon**3) + 41/(17280*epsilon**4)","17449":"-23*f_3**2/(103680*epsilon) + 629*f_3/(1492992*epsilon) - 133*f_5/(124416*epsilon) - pi**6/(4898880*epsilon) - 319/(11197440*epsilon) + 29*pi**4/(4976640*epsilon) + 337*f_3/(622080*epsilon**2) + 73*f_5/(51840*epsilon**2) - 13*pi**4/(1244160*epsilon**2) - 677/(1866240*epsilon**2) - 13*f_3/(10368*epsilon**3) + pi**4/(172800*epsilon**3) + 787/(1244160*epsilon**3) + f_3/(1440*epsilon**4) - 11/(6480*epsilon**4) + 1/(960*epsilon**5)","17450":"-59*f_3/(622080*epsilon) - 17*f_5/(77760*epsilon) + 7*pi**4/(3732480*epsilon) + 129941/(537477120*epsilon) + f_3/(155520*epsilon**2) - 329/(1492992*epsilon**2) - pi**4/(518400*epsilon**2) + f_3/(17280*epsilon**3) + 2957/(22394880*epsilon**3) + 7/(124416*epsilon**4) - 1/(5760*epsilon**5) + 1/(12960*epsilon**6)","17451":"-67*f_3/(5598720*epsilon) + f_5/(20736*epsilon) - 11*pi**4/(22394880*epsilon) + 54731/(4837294080*epsilon) + 29*f_3/(933120*epsilon**2) - pi**4/(9331200*epsilon**2) + 7561/(403107840*epsilon**2) - f_3/(77760*epsilon**3) - 233/(11197440*epsilon**3) - 19/(311040*epsilon**4) + 13/(116640*epsilon**5) - 1/(19440*epsilon**6)","17452":"-809*f_3/(22394880*epsilon) - f_5/(41472*epsilon) - 11077/(1934917632*epsilon) + 13*pi**4/(24883200*epsilon) + 13*f_3/(207360*epsilon**2) - pi**4/(3732480*epsilon**2) - 71/(53747712*epsilon**2) - f_3/(31104*epsilon**3) + 1619/(67184640*epsilon**3) - 773/(5598720*epsilon**4) + 37/(155520*epsilon**5) - 1/(7776*epsilon**6)","17453":"557*f_3/(7464960*epsilon) - f_5/(23040*epsilon) - 172981/(1612431360*epsilon) + 7*pi**4/(8294400*epsilon) - f_3/(41472*epsilon**2) - 7*pi**4/(6220800*epsilon**2) - 7187/(67184640*epsilon**2) + f_3/(6480*epsilon**3) + 1271/(22394880*epsilon**3) + 341/(622080*epsilon**4) - 133/(155520*epsilon**5) + 1/(2592*epsilon**6)","17454":"-589*f_3/(3732480*epsilon) + f_5/(6912*epsilon) - 7*pi**4/(12441600*epsilon) + 19157/(537477120*epsilon) + 29*f_3/(103680*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 11681/(134369280*epsilon**2) + f_3/(51840*epsilon**3) - 8179/(22394880*epsilon**3) + 31/(69120*epsilon**4) - 43/(155520*epsilon**5) + 1/(12960*epsilon**6)","17455":"841*f_3/(3732480*epsilon) - 836357/(4837294080*epsilon) - 13*pi**4/(18662400*epsilon) - 23*f_3/(124416*epsilon**2) + pi**4/(2073600*epsilon**2) + 125377/(403107840*epsilon**2) + f_3/(17280*epsilon**3) - 40189/(67184640*epsilon**3) + 1181/(1399680*epsilon**4) - 19/(31104*epsilon**5) + 1/(4860*epsilon**6)","17456":"1339*f_3/(7464960*epsilon) - f_5/(46080*epsilon) - 287/(5598720*epsilon) - pi**4/(2488320*epsilon) - 31*f_3/(103680*epsilon**2) - 14167/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) + 49/(2799360*epsilon**3) + 1453/(3732480*epsilon**4) - 23/(25920*epsilon**5) + 7/(12960*epsilon**6)","17457":"-809*f_3/(22394880*epsilon) - f_5/(41472*epsilon) - 11077/(1934917632*epsilon) + 13*pi**4/(24883200*epsilon) + 13*f_3/(207360*epsilon**2) - pi**4/(3732480*epsilon**2) - 71/(53747712*epsilon**2) - f_3/(31104*epsilon**3) + 1619/(67184640*epsilon**3) - 773/(5598720*epsilon**4) + 37/(155520*epsilon**5) - 1/(7776*epsilon**6)","17458":"-f_3**2/(3240*epsilon) + 503*f_3/(622080*epsilon) + 77*f_5/(311040*epsilon) - 13*pi**6/(19595520*epsilon) - 7759/(67184640*epsilon) + 7*pi**4/(6220800*epsilon) - 77*f_3/(155520*epsilon**2) + 13*f_5/(12960*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 187/(276480*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(259200*epsilon**3) + 187/(373248*epsilon**3) + f_3/(2160*epsilon**4) - 53/(51840*epsilon**4) + 1/(2592*epsilon**5)","17459":"1687*f_3/(622080*epsilon) + 19*f_5/(51840*epsilon) - 3032531/(806215680*epsilon) + 17*pi**4/(6220800*epsilon) - 17*f_3/(5760*epsilon**2) + pi**4/(518400*epsilon**2) + 279217/(67184640*epsilon**2) + 7*f_3/(8640*epsilon**3) - 18253/(11197440*epsilon**3) - 253/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","17460":"f_3/(34560*epsilon) + 53*f_5/(69120*epsilon) - 22189/(29859840*epsilon) + pi**4/(388800*epsilon) - f_3/(5184*epsilon**2) - pi**4/(2073600*epsilon**2) + 198491/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 731/(1866240*epsilon**3) - 101/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","17461":"11*f_3**2/(51840*epsilon) - 1315*f_3/(746496*epsilon) + 341*f_5/(311040*epsilon) - 425/(559872*epsilon) + pi**6/(9797760*epsilon) + 5*pi**4/(497664*epsilon) + 871*f_3/(311040*epsilon**2) - 37*f_5/(25920*epsilon**2) - 77*pi**4/(3110400*epsilon**2) + 145/(124416*epsilon**2) - 77*f_3/(25920*epsilon**3) + pi**4/(86400*epsilon**3) + 91/(62208*epsilon**3) + f_3/(720*epsilon**4) - 79/(25920*epsilon**4) + 1/(720*epsilon**5)","17462":"f_3**2/(2880*epsilon) + 1109*f_3/(414720*epsilon) - 19*f_5/(6480*epsilon) - 167*pi**4/(24883200*epsilon) - 10295/(26873856*epsilon) - 667*f_3/(207360*epsilon**2) + f_5/(432*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 41603/(29859840*epsilon**2) + 7*f_3/(8640*epsilon**3) - 7651/(3732480*epsilon**3) - 167/(155520*epsilon**4) + 13/(5184*epsilon**5) - 1/(864*epsilon**6)","17463":"-179*f_3/(622080*epsilon) - 7*f_5/(69120*epsilon) - 153557/(322486272*epsilon) - 17*pi**4/(4147200*epsilon) - f_3/(2160*epsilon**2) + pi**4/(230400*epsilon**2) + 53837/(53747712*epsilon**2) + f_3/(1920*epsilon**3) - 2657/(2239488*epsilon**3) - 1097/(1866240*epsilon**4) + 41/(12960*epsilon**5) - 13/(6480*epsilon**6)","17464":"-1039*f_3/(186624*epsilon) - 35*f_5/(10368*epsilon) + pi**4/(230400*epsilon) + 942893/(89579520*epsilon) + 745*f_3/(62208*epsilon**2) + 11*f_5/(2880*epsilon**2) - 20483/(1244160*epsilon**2) - 17*pi**4/(1036800*epsilon**2) - 113*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 29/(2592*epsilon**3) + f_3/(540*epsilon**4) - 19/(5184*epsilon**4) + 1/(1440*epsilon**5)","17465":"-2857*f_3/(1866240*epsilon) - 19*f_5/(25920*epsilon) + 13*pi**4/(18662400*epsilon) + 2850383/(1209323520*epsilon) + 319*f_3/(155520*epsilon**2) - 226601/(100776960*epsilon**2) - pi**4/(777600*epsilon**2) - 19*f_3/(25920*epsilon**3) + 3667/(5598720*epsilon**3) + 289/(1399680*epsilon**4) - 5/(23328*epsilon**5) + 1/(19440*epsilon**6)","17466":"-73*f_3/(69120*epsilon) - f_5/(1620*epsilon) - 19*pi**4/(3110400*epsilon) + 155507/(67184640*epsilon) + 7*f_3/(3840*epsilon**2) - 49411/(29859840*epsilon**2) - pi**4/(207360*epsilon**2) - f_3/(1728*epsilon**3) + 83/(186624*epsilon**3) - 167/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17467":"-31*f_3**2/(17280*epsilon) - 5941*f_3/(3732480*epsilon) - 53*f_5/(34560*epsilon) + 73*pi**4/(7464960*epsilon) + pi**6/(466560*epsilon) + 66341/(22394880*epsilon) + 289*f_3/(34560*epsilon**2) - 7*f_5/(8640*epsilon**2) - 11501/(1866240*epsilon**2) - 97*pi**4/(3110400*epsilon**2) - 91*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 587/(103680*epsilon**3) + f_3/(540*epsilon**4) - 67/(25920*epsilon**4) + 1/(2160*epsilon**5)","17468":"13*f_3**2/(51840*epsilon) - 16573*f_3/(3732480*epsilon) - 407*f_5/(311040*epsilon) + 49*pi**4/(7464960*epsilon) + 13*pi**6/(4898880*epsilon) + 66341/(22394880*epsilon) + 1067*f_3/(103680*epsilon**2) - 71*f_5/(25920*epsilon**2) - 11501/(1866240*epsilon**2) - 97*pi**4/(3110400*epsilon**2) - 91*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 587/(103680*epsilon**3) + f_3/(540*epsilon**4) - 67/(25920*epsilon**4) + 1/(2160*epsilon**5)","17469":"379*f_3/(311040*epsilon) - 23*f_5/(103680*epsilon) - 16969817/(4837294080*epsilon) + 59*pi**4/(12441600*epsilon) - 211*f_3/(103680*epsilon**2) + pi**4/(345600*epsilon**2) + 3466081/(806215680*epsilon**2) + f_3/(2880*epsilon**3) - 34417/(11197440*epsilon**3) + 2531/(1399680*epsilon**4) - 23/(29160*epsilon**5) + 7/(38880*epsilon**6)","17470":"-277*f_3/(14929920*epsilon) - 7*f_5/(414720*epsilon) - 13*pi**4/(49766400*epsilon) + 1155137/(3224862720*epsilon) + 53*f_3/(1244160*epsilon**2) - 109441/(268738560*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(51840*epsilon**3) + 39427/(134369280*epsilon**3) - 71/(414720*epsilon**4) + 7/(103680*epsilon**5) - 1/(77760*epsilon**6)","17471":"1457*f_3/(4478976*epsilon) - f_5/(69120*epsilon) - 29*pi**4/(44789760*epsilon) + 266693/(1612431360*epsilon) - 409*f_3/(1866240*epsilon**2) - 44749/(134369280*epsilon**2) + 17*pi**4/(18662400*epsilon**2) + f_3/(77760*epsilon**3) + 28339/(67184640*epsilon**3) - 197/(622080*epsilon**4) + 7/(51840*epsilon**5) - 1/(38880*epsilon**6)","17472":"-11*f_3**2/(10368*epsilon) + 235*f_3/(124416*epsilon) + 17*f_5/(19440*epsilon) - 142921/(67184640*epsilon) + pi**6/(9797760*epsilon) + 19*pi**4/(6220800*epsilon) - 41*f_3/(155520*epsilon**2) - f_5/(6480*epsilon**2) - 13*pi**4/(1555200*epsilon**2) + 283/(276480*epsilon**2) - 13*f_3/(12960*epsilon**3) + pi**4/(259200*epsilon**3) + 1367/(1866240*epsilon**3) + f_3/(2160*epsilon**4) - 53/(51840*epsilon**4) + 1/(2592*epsilon**5)","17473":"-23*f_3**2/(51840*epsilon) + 3193*f_3/(3732480*epsilon) + 841*f_5/(311040*epsilon) - 28573/(11197440*epsilon) - 41*pi**4/(37324800*epsilon) - pi**6/(9797760*epsilon) - 221*f_3/(103680*epsilon**2) - 37*f_5/(12960*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 469/(103680*epsilon**2) + 67*f_3/(12960*epsilon**3) - 103/(38880*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17474":"-f_3**2/(10368*epsilon) + 17689*f_3/(3732480*epsilon) - 239*f_5/(311040*epsilon) - 34003/(11197440*epsilon) - pi**6/(612360*epsilon) + 127*pi**4/(37324800*epsilon) - 73*f_3/(11520*epsilon**2) + 61*f_5/(25920*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 1483/(311040*epsilon**2) + 67*f_3/(12960*epsilon**3) - 53/(19440*epsilon**3) - pi**4/(64800*epsilon**3) - f_3/(540*epsilon**4) + 1/(1620*epsilon**4)","17475":"391*f_3/(1866240*epsilon) - f_5/(3456*epsilon) - 45233/(201553920*epsilon) + pi**4/(414720*epsilon) - 11*f_3/(51840*epsilon**2) - 1157/(11197440*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 43/(155520*epsilon**3) + 17/(77760*epsilon**4) - 1/(1620*epsilon**5) + 1/(3240*epsilon**6)","17476":"59*f_3/(1866240*epsilon) - pi**4/(4665600*epsilon) + 88501/(2418647040*epsilon) - 5*f_3/(62208*epsilon**2) - 1933/(20155392*epsilon**2) + pi**4/(1555200*epsilon**2) - f_3/(51840*epsilon**3) + 18799/(67184640*epsilon**3) - 733/(1866240*epsilon**4) + 127/(466560*epsilon**5) - 1/(12960*epsilon**6)","17477":"-f_3/(414720*epsilon) + 68087/(3627970560*epsilon) - 233681/(1209323520*epsilon**2) + 49391/(100776960*epsilon**3) - 2467/(4199040*epsilon**4) + 1/(2916*epsilon**5) - 1/(11664*epsilon**6)","17478":"-4013*f_3/(7464960*epsilon) + f_5/(23040*epsilon) + 7*pi**4/(4976640*epsilon) + 246071/(537477120*epsilon) + 107*f_3/(207360*epsilon**2) - 38701/(134369280*epsilon**2) - 17*pi**4/(6220800*epsilon**2) - f_3/(25920*epsilon**3) - 707/(4478976*epsilon**3) + 1/(2560*epsilon**4) - 43/(155520*epsilon**5) + 1/(12960*epsilon**6)","17479":"f_3**2/(12960*epsilon) + 17*f_3/(19440*epsilon) - 47*f_5/(77760*epsilon) - 11*pi**4/(1555200*epsilon) - 22027/(67184640*epsilon) + pi**6/(1959552*epsilon) - 119*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + 26477/(29859840*epsilon**2) + 13*pi**4/(1036800*epsilon**2) + f_3/(2880*epsilon**3) - 593/(933120*epsilon**3) - 19/(62208*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17480":"-f_3**2/(25920*epsilon) + f_3/(1080*epsilon) - 271*f_5/(155520*epsilon) - 31*pi**4/(6220800*epsilon) + pi**6/(1959552*epsilon) + 2347/(3359232*epsilon) - 11*f_3/(34560*epsilon**2) - f_5/(1296*epsilon**2) + 649/(5971968*epsilon**2) + pi**4/(115200*epsilon**2) - f_3/(8640*epsilon**3) - 341/(933120*epsilon**3) - 19/(62208*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17481":"-11*f_3/(62208*epsilon) + 86047/(1612431360*epsilon) + pi**4/(1555200*epsilon) + 13*f_3/(25920*epsilon**2) - 7625/(26873856*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 541/(3732480*epsilon**3) + 1517/(1866240*epsilon**4) - 1/(972*epsilon**5) + 1/(2592*epsilon**6)","17482":"-1783*f_3/(2239488*epsilon) - 97*f_5/(622080*epsilon) + 341659/(1612431360*epsilon) + 311*pi**4/(111974400*epsilon) - 19*f_3/(933120*epsilon**2) - 76163/(161243136*epsilon**2) + pi**4/(18662400*epsilon**2) + f_3/(155520*epsilon**3) + 113/(746496*epsilon**3) + 3287/(5598720*epsilon**4) - 5/(7776*epsilon**5) + 1/(4860*epsilon**6)","17483":"-1697*f_3/(311040*epsilon) + 259*f_5/(51840*epsilon) - pi**6/(362880*epsilon) + pi**4/(622080*epsilon) + 623/(155520*epsilon) - 43*f_3/(19440*epsilon**2) + f_5/(240*epsilon**2) - 41/(58320*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 7/(7776*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17484":"-217*f_3/(414720*epsilon) + 43*f_5/(103680*epsilon) - 7*pi**4/(2764800*epsilon) - 34369/(201553920*epsilon) + 41*f_3/(41472*epsilon**2) - pi**4/(345600*epsilon**2) + 10799/(67184640*epsilon**2) - f_3/(2880*epsilon**3) + 14509/(11197440*epsilon**3) - 505/(186624*epsilon**4) + 11/(5184*epsilon**5) - 1/(1296*epsilon**6)","17485":"359*f_3/(1492992*epsilon) - f_5/(46080*epsilon) - 7*pi**4/(12441600*epsilon) - 1021/(22394880*epsilon) - 11*f_3/(34560*epsilon**2) - 36199/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) + 29/(1399680*epsilon**3) + 305/(746496*epsilon**4) - 23/(25920*epsilon**5) + 7/(12960*epsilon**6)","17486":"-2131*f_3/(5598720*epsilon) - 7*f_5/(311040*epsilon) + 7*pi**4/(8957952*epsilon) + 8419823/(4837294080*epsilon) + 35*f_3/(373248*epsilon**2) - 271963/(268738560*epsilon**2) - pi**4/(9331200*epsilon**2) - f_3/(77760*epsilon**3) - 4379/(4199040*epsilon**3) + 695/(373248*epsilon**4) - 91/(77760*epsilon**5) + 1/(3240*epsilon**6)","17487":"-215*f_3/(4478976*epsilon) + 53*f_5/(1244160*epsilon) - 521/(90699264*epsilon) + pi**4/(4976640*epsilon) + f_3/(41472*epsilon**2) - 330859/(4837294080*epsilon**2) - pi**4/(37324800*epsilon**2) - f_3/(311040*epsilon**3) + 30817/(201553920*epsilon**3) - 1417/(6718464*epsilon**4) + 103/(699840*epsilon**5) - 1/(23328*epsilon**6)","17488":"1933*f_3/(7464960*epsilon) - f_5/(46080*epsilon) - pi**4/(1555200*epsilon) + 269/(44789760*epsilon) - 17*f_3/(51840*epsilon**2) - 41383/(537477120*epsilon**2) + 17*pi**4/(12441600*epsilon**2) + 17*f_3/(103680*epsilon**3) + 13/(279936*epsilon**3) + 1453/(3732480*epsilon**4) - 23/(25920*epsilon**5) + 7/(12960*epsilon**6)","17489":"-83*f_3/(2799360*epsilon) + f_5/(138240*epsilon) - pi**4/(2764800*epsilon) + 111799/(2418647040*epsilon) + 41*f_3/(1244160*epsilon**2) - 11401/(161243136*epsilon**2) + 7*pi**4/(37324800*epsilon**2) - f_3/(38880*epsilon**3) + 2599/(13436928*epsilon**3) - 1091/(3732480*epsilon**4) + 101/(466560*epsilon**5) - 1/(15552*epsilon**6)","17490":"469*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 7*pi**4/(74649600*epsilon) + 61505/(967458816*epsilon) - 7*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 51451/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 35977/(67184640*epsilon**3) + 577/(699840*epsilon**4) - 19/(31104*epsilon**5) + 1/(4860*epsilon**6)","17491":"37*f_3/(7464960*epsilon) - 7*f_5/(207360*epsilon) - 811859/(4837294080*epsilon) - 7*pi**4/(74649600*epsilon) - 7*f_3/(62208*epsilon**2) + pi**4/(3110400*epsilon**2) + 91771/(403107840*epsilon**2) + f_3/(25920*epsilon**3) - 27049/(67184640*epsilon**3) + 101/(139968*epsilon**4) - 19/(31104*epsilon**5) + 1/(4860*epsilon**6)","17492":"f_3**2/(1620*epsilon) - 9373*f_3/(3732480*epsilon) + 11*f_5/(1944*epsilon) - 224951/(44789760*epsilon) - 13*pi**6/(19595520*epsilon) + 679*pi**4/(37324800*epsilon) + 203*f_3/(51840*epsilon**2) - 13*f_5/(25920*epsilon**2) - 13*pi**4/(518400*epsilon**2) + 53/(373248*epsilon**2) - 13*f_3/(4320*epsilon**3) + pi**4/(129600*epsilon**3) + 169/(51840*epsilon**3) + f_3/(1080*epsilon**4) - 17/(8640*epsilon**4) + 1/(2160*epsilon**5)","17493":"247*f_3/(622080*epsilon) - 17*f_5/(11520*epsilon) - 7*pi**4/(1555200*epsilon) + 518897/(403107840*epsilon) + f_3/(34560*epsilon**2) - 50777/(67184640*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 7517/(5598720*epsilon**3) + 97/(466560*epsilon**4) + 1/(864*epsilon**5) - 1/(1620*epsilon**6)","17494":"-83*f_3/(1492992*epsilon) - 7*f_5/(414720*epsilon) - 230291/(2418647040*epsilon) + pi**4/(7464960*epsilon) - 29*f_3/(248832*epsilon**2) - 177203/(806215680*epsilon**2) - pi**4/(12441600*epsilon**2) + 7*f_3/(51840*epsilon**3) + 20119/(67184640*epsilon**3) + 3323/(11197440*epsilon**4) - 43/(51840*epsilon**5) + 7/(15552*epsilon**6)","17495":"-41*f_3**2/(51840*epsilon) + 419*f_3/(51840*epsilon) - 2231*f_5/(311040*epsilon) - 59*pi**6/(19595520*epsilon) - pi**4/(1555200*epsilon) + 1493/(622080*epsilon) - 35*f_3/(15552*epsilon**2) + 103*f_5/(25920*epsilon**2) + 61/(233280*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - 11/(9720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17496":"-11*f_3**2/(8640*epsilon) + 34301*f_3/(5598720*epsilon) + 281*f_5/(77760*epsilon) - 210397/(16796160*epsilon) + 149*pi**4/(55987200*epsilon) + 11*pi**6/(3265920*epsilon) + 121*f_3/(77760*epsilon**2) - 49*f_5/(6480*epsilon**2) - 31*pi**4/(2332800*epsilon**2) + 17129/(3732480*epsilon**2) - 121*f_3/(19440*epsilon**3) + pi**4/(388800*epsilon**3) + 71/(11520*epsilon**3) + 11*f_3/(3240*epsilon**4) - 319/(77760*epsilon**4) + 1/(1296*epsilon**5)","17497":"f_3**2/(25920*epsilon) + 2501*f_3/(622080*epsilon) + 457*f_5/(622080*epsilon) - 53579/(9953280*epsilon) - pi**4/(124416*epsilon) + pi**6/(979776*epsilon) - 29*f_3/(25920*epsilon**2) - f_5/(648*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 91567/(17915904*epsilon**2) + 7*f_3/(17280*epsilon**3) - 2009/(1866240*epsilon**3) - 89/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","17498":"f_3**2/(12960*epsilon) + 2*f_3/(1215*epsilon) + 169*f_5/(311040*epsilon) - 2421899/(806215680*epsilon) + pi**4/(3110400*epsilon) + pi**6/(1959552*epsilon) - f_3/(540*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 253729/(67184640*epsilon**2) + 7*f_3/(8640*epsilon**3) - 17389/(11197440*epsilon**3) - 253/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","17499":"289*f_3/(933120*epsilon) + 35*f_5/(41472*epsilon) - 1390795/(644972544*epsilon) + 217*pi**4/(74649600*epsilon) - 281*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 422741/(268738560*epsilon**2) + f_3/(51840*epsilon**3) - 1885/(2239488*epsilon**3) + 643/(933120*epsilon**4) - 11/(31104*epsilon**5) + 1/(12960*epsilon**6)","17500":"f_3**2/(25920*epsilon) + 7819*f_3/(1244160*epsilon) - 3641*f_5/(622080*epsilon) - 43273/(50388480*epsilon) - pi**6/(1959552*epsilon) + pi**4/(497664*epsilon) - 431*f_3/(103680*epsilon**2) + f_5/(324*epsilon**2) - 143179/(268738560*epsilon**2) + 17*pi**4/(2073600*epsilon**2) - f_3/(5760*epsilon**3) + 20731/(11197440*epsilon**3) - 29/(23328*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","17501":"f_3**2/(2430*epsilon) - 1151*f_3/(233280*epsilon) - pi**4*f_3/(388800*epsilon) + 2599*f_5/(466560*epsilon) - 47*f_7/(34560*epsilon) - pi**6/(734832*epsilon) + 71*pi**4/(2332800*epsilon) - 7*f_3**2/(6480*epsilon**2) + 14*f_3/(1215*epsilon**2) - 161*f_5/(7776*epsilon**2) - 7*pi**4/(194400*epsilon**2) + pi**6/(122472*epsilon**2) - 7*f_3/(1620*epsilon**3) + f_5/(162*epsilon**3)","17502":"13*f_3**2/(6480*epsilon) - 1799*f_3/(311040*epsilon) + 307*f_5/(155520*epsilon) - 17*pi**6/(9797760*epsilon) - 13*pi**4/(3110400*epsilon) + 8017/(1866240*epsilon) + 11*f_3/(19440*epsilon**2) + 17*f_5/(6480*epsilon**2) - 157/(116640*epsilon**2) + 13*pi**4/(777600*epsilon**2) + 13*f_3/(6480*epsilon**3) - pi**4/(129600*epsilon**3) - 29/(38880*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17503":"f_3**2/(12960*epsilon) + 635*f_3/(248832*epsilon) - 661*f_5/(622080*epsilon) - 382531/(201553920*epsilon) - 29*pi**4/(12441600*epsilon) + pi**6/(1959552*epsilon) - 161*f_3/(103680*epsilon**2) - f_5/(1296*epsilon**2) + 98741/(268738560*epsilon**2) + 17*pi**4/(2073600*epsilon**2) - f_3/(5760*epsilon**3) + 18571/(11197440*epsilon**3) - 29/(23328*epsilon**4) + 11/(25920*epsilon**5) - 1/(12960*epsilon**6)","17504":"-f_3**2/(1296*epsilon) + 25*f_3/(5184*epsilon) - 349*f_5/(51840*epsilon) + 721*f_7/(103680*epsilon) - 2803/(311040*epsilon) - pi**4/(48600*epsilon) + pi**6/(139968*epsilon) + f_3**2/(2160*epsilon**2) - 49*f_3/(4320*epsilon**2) + 47*f_5/(2592*epsilon**2) - pi**6/(163296*epsilon**2) + 149/(77760*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) - f_5/(216*epsilon**3) + 1/(405*epsilon**3) - 1/(1080*epsilon**4)","17505":"f_3**2/(2160*epsilon) + 251*f_3/(69120*epsilon) - 1027*f_5/(207360*epsilon) - 11*pi**4/(3110400*epsilon) + 2807/(29859840*epsilon) - 43*f_3/(10368*epsilon**2) + f_5/(432*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 207419/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) - 2099/(1866240*epsilon**3) - 77/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","17506":"f_3**2/(25920*epsilon) + 347*f_3/(622080*epsilon) - 521*f_5/(622080*epsilon) - 53*pi**4/(6220800*epsilon) - 13129/(29859840*epsilon) + pi**6/(979776*epsilon) - f_3/(864*epsilon**2) - f_5/(648*epsilon**2) + 7*pi**4/(2073600*epsilon**2) + 224699/(89579520*epsilon**2) + 7*f_3/(17280*epsilon**3) - 2099/(1866240*epsilon**3) - 77/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","17507":"85*f_3/(248832*epsilon) + f_5/(20736*epsilon) + 31*pi**4/(74649600*epsilon) + 650423/(2418647040*epsilon) - 49*f_3/(155520*epsilon**2) - 2244679/(4837294080*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(12960*epsilon**3) + 7777/(22394880*epsilon**3) - 311/(2099520*epsilon**4) + 17/(466560*epsilon**5) - 1/(233280*epsilon**6)","17508":"37*f_3/(124416*epsilon) - 61*f_5/(103680*epsilon) - 19*pi**4/(7464960*epsilon) + 761699/(2418647040*epsilon) - 19*f_3/(62208*epsilon**2) + pi**4/(1555200*epsilon**2) + 15287/(80621568*epsilon**2) + f_3/(12960*epsilon**3) - 1103/(8398080*epsilon**3) + 379/(1119744*epsilon**4) - 29/(77760*epsilon**5) + 1/(7776*epsilon**6)","17509":"-559*f_3/(5598720*epsilon) - f_5/(138240*epsilon) + 27419/(4837294080*epsilon) + 143*pi**4/(223948800*epsilon) + 143*f_3/(1866240*epsilon**2) - 40987/(537477120*epsilon**2) - 7*pi**4/(37324800*epsilon**2) - 7*f_3/(311040*epsilon**3) + 7847/(33592320*epsilon**3) - 889/(2239488*epsilon**4) + 41/(116640*epsilon**5) - 1/(7776*epsilon**6)","17510":"-f_3**2/(8640*epsilon) + 1037*f_3/(311040*epsilon) - 329*f_5/(103680*epsilon) - pi**4/(103680*epsilon) + 183049/(268738560*epsilon) - f_3/(360*epsilon**2) + f_5/(432*epsilon**2) + 139/(3732480*epsilon**2) + 7*pi**4/(518400*epsilon**2) - f_3/(8640*epsilon**3) - 4177/(3732480*epsilon**3) + 59/(311040*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","17511":"79*f_3/(207360*epsilon) + f_5/(3456*epsilon) - 594863/(1209323520*epsilon) + pi**4/(746496*epsilon) - 37*f_3/(311040*epsilon**2) - pi**4/(1036800*epsilon**2) + 48659/(201553920*epsilon**2) - f_3/(8640*epsilon**3) - 781/(2799360*epsilon**3) + 2837/(2799360*epsilon**4) - 119/(116640*epsilon**5) + 7/(19440*epsilon**6)","17512":"-f_3**2/(6480*epsilon) + 467*f_3/(124416*epsilon) - 1531*f_5/(622080*epsilon) - 157*pi**4/(12441600*epsilon) - 70861/(67184640*epsilon) + pi**6/(1959552*epsilon) - 23*f_3/(11520*epsilon**2) - f_5/(1296*epsilon**2) + 40253/(29859840*epsilon**2) + 29*pi**4/(2073600*epsilon**2) + f_3/(1920*epsilon**3) - 107/(93312*epsilon**3) - 41/(311040*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17513":"-749*f_3/(311040*epsilon) - 107*f_5/(207360*epsilon) - 59*pi**4/(12441600*epsilon) + 30667/(8398080*epsilon) + 287*f_3/(103680*epsilon**2) - 77587/(29859840*epsilon**2) - pi**4/(138240*epsilon**2) - f_3/(1152*epsilon**3) + 347/(466560*epsilon**3) - 37/(62208*epsilon**4) + 1/(1620*epsilon**5) - 1/(4320*epsilon**6)","17514":"1733*f_3/(7464960*epsilon) - 23*f_5/(138240*epsilon) - 91*pi**4/(74649600*epsilon) + 504137/(967458816*epsilon) - 137*f_3/(311040*epsilon**2) - 189959/(1612431360*epsilon**2) + 23*pi**4/(12441600*epsilon**2) + 23*f_3/(103680*epsilon**3) - 7723/(11197440*epsilon**3) + 11183/(11197440*epsilon**4) - 13/(14580*epsilon**5) + 7/(19440*epsilon**6)","17515":"67*f_3/(1866240*epsilon) + 53*f_5/(51840*epsilon) - 2788207/(2418647040*epsilon) + 29*pi**4/(4665600*epsilon) + 29*f_3/(155520*epsilon**2) - pi**4/(388800*epsilon**2) + 3559/(25194240*epsilon**2) - f_3/(3240*epsilon**3) + 97/(1399680*epsilon**3) + 47/(69984*epsilon**4) - 77/(116640*epsilon**5) + 1/(4860*epsilon**6)","17516":"-17*f_3/(82944*epsilon) - 83*f_5/(103680*epsilon) + 11*pi**4/(6220800*epsilon) + 6421951/(4837294080*epsilon) - 13*f_3/(34560*epsilon**2) - 102163/(201553920*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 2807/(5598720*epsilon**3) + 979/(1399680*epsilon**4) - 133/(233280*epsilon**5) + 1/(4860*epsilon**6)","17517":"109*f_3/(155520*epsilon) - f_5/(207360*epsilon) - 2969/(3317760*epsilon) + pi**4/(311040*epsilon) - f_3/(2880*epsilon**2) - pi**4/(2073600*epsilon**2) + 201371/(89579520*epsilon**2) - f_3/(17280*epsilon**3) - 659/(1866240*epsilon**3) - 101/(103680*epsilon**4) + 1/(1296*epsilon**5) - 1/(4320*epsilon**6)","17518":"f_3**2/(25920*epsilon) + 1289*f_3/(207360*epsilon) - 91*f_5/(19440*epsilon) - 405691/(161243136*epsilon) - pi**6/(1959552*epsilon) + 37*pi**4/(6220800*epsilon) - 259*f_3/(51840*epsilon**2) + f_5/(324*epsilon**2) + pi**4/(518400*epsilon**2) + 233209/(67184640*epsilon**2) + 7*f_3/(8640*epsilon**3) - 16957/(11197440*epsilon**3) - 253/(933120*epsilon**4) + 13/(25920*epsilon**5) - 1/(6480*epsilon**6)","17519":"17*f_3**2/(51840*epsilon) - 217*f_3/(103680*epsilon) + 103*f_5/(155520*epsilon) - 617/(622080*epsilon) + 29*pi**6/(19595520*epsilon) + 49*pi**4/(3110400*epsilon) + 119*f_3/(38880*epsilon**2) - 43*f_5/(25920*epsilon**2) - 19*pi**4/(777600*epsilon**2) + 1273/(933120*epsilon**2) - 19*f_3/(6480*epsilon**3) + pi**4/(129600*epsilon**3) + 121/(62208*epsilon**3) + f_3/(1080*epsilon**4) - 47/(25920*epsilon**4) + 1/(2160*epsilon**5)","17520":"-f_3**2/(5184*epsilon) + 649*f_3/(622080*epsilon) - 703*f_5/(311040*epsilon) - 61*pi**4/(6220800*epsilon) + pi**6/(979776*epsilon) + 11927/(8398080*epsilon) - 7*f_3/(51840*epsilon**2) - f_5/(648*epsilon**2) - 28847/(67184640*epsilon**2) + pi**4/(259200*epsilon**2) + f_3/(2160*epsilon**3) - 119/(69120*epsilon**3) + 59/(93312*epsilon**4) + 13/(12960*epsilon**5) - 1/(1620*epsilon**6)","17521":"1927*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + pi**4/(9331200*epsilon) + 146131/(134369280*epsilon) - 143*f_3/(311040*epsilon**2) - 225251/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 1553/(4478976*epsilon**3) + 17/(11664*epsilon**4) - 223/(155520*epsilon**5) + 7/(12960*epsilon**6)","17522":"f_3**2/(2160*epsilon) + 2593*f_3/(1244160*epsilon) - 473*f_5/(103680*epsilon) - 137*pi**4/(12441600*epsilon) + 666331/(268738560*epsilon) - 299*f_3/(103680*epsilon**2) + f_5/(432*epsilon**2) - 1393/(1866240*epsilon**2) + pi**4/(69120*epsilon**2) - 4861/(3732480*epsilon**3) + 19/(62208*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","17523":"517*f_3/(1492992*epsilon) + 83*f_5/(207360*epsilon) - 599263/(483729408*epsilon) + 109*pi**4/(74649600*epsilon) - 227*f_3/(622080*epsilon**2) + 13*pi**4/(6220800*epsilon**2) + 243187/(403107840*epsilon**2) - f_3/(25920*epsilon**3) - 7873/(22394880*epsilon**3) + 3361/(5598720*epsilon**4) - 211/(466560*epsilon**5) + 1/(7776*epsilon**6)","17524":"3319*f_3/(5598720*epsilon) + f_5/(51840*epsilon) + pi**4/(18662400*epsilon) + 39163/(17915904*epsilon) - 11*f_3/(25920*epsilon**2) - 233917/(89579520*epsilon**2) + pi**4/(2332800*epsilon**2) + f_3/(19440*epsilon**3) + 5393/(3359232*epsilon**3) - 1913/(2799360*epsilon**4) + 11/(58320*epsilon**5) - 1/(38880*epsilon**6)","17525":"19*f_3**2/(25920*epsilon) + 23*f_3/(746496*epsilon) - 11*f_5/(15552*epsilon) - 22013/(22394880*epsilon) - 7*pi**4/(4147200*epsilon) + 17*pi**6/(19595520*epsilon) + 763*f_3/(311040*epsilon**2) - 11*f_5/(12960*epsilon**2) - 77*pi**4/(3110400*epsilon**2) + 781/(933120*epsilon**2) - 77*f_3/(25920*epsilon**3) + 41/(38880*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 29/(12960*epsilon**4) + 1/(1080*epsilon**5)","17526":"-17*f_3/(15360*epsilon) + f_5/(25920*epsilon) - pi**4/(248832*epsilon) + 2910059/(1612431360*epsilon) + 89*f_3/(103680*epsilon**2) - 22715/(26873856*epsilon**2) - pi**4/(1036800*epsilon**2) - f_3/(8640*epsilon**3) - 13927/(11197440*epsilon**3) + 161/(933120*epsilon**4) + 1/(432*epsilon**5) - 1/(648*epsilon**6)","17527":"-29*f_3**2/(25920*epsilon) + 5197*f_3/(3732480*epsilon) + 223*f_5/(38880*epsilon) - 106859/(22394880*epsilon) - 43*pi**6/(19595520*epsilon) + 61*pi**4/(12441600*epsilon) + 307*f_3/(311040*epsilon**2) - 41*f_5/(12960*epsilon**2) - 13*pi**4/(622080*epsilon**2) + 3541/(933120*epsilon**2) - 13*f_3/(5184*epsilon**3) + 1/(4860*epsilon**3) + pi**4/(86400*epsilon**3) + f_3/(720*epsilon**4) - 29/(12960*epsilon**4) + 1/(1080*epsilon**5)","17528":"-35*f_3/(186624*epsilon) - 7*f_5/(34560*epsilon) + 14791/(2418647040*epsilon) + 13*pi**4/(18662400*epsilon) - 13*f_3/(77760*epsilon**2) - 79489/(403107840*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) + 4783/(16796160*epsilon**3) + 623/(2799360*epsilon**4) - 29/(38880*epsilon**5) + 1/(2430*epsilon**6)","17529":"7*f_3**2/(25920*epsilon) - 47*f_3/(1244160*epsilon) + 13*f_5/(15552*epsilon) - 79*pi**4/(4147200*epsilon) + 3011/(53747712*epsilon) + pi**6/(979776*epsilon) - f_3/(6912*epsilon**2) - f_5/(648*epsilon**2) + 1229/(1866240*epsilon**2) + 19*pi**4/(1036800*epsilon**2) + f_3/(2160*epsilon**3) - 5869/(3732480*epsilon**3) + 19/(62208*epsilon**4) + 23/(25920*epsilon**5) - 1/(2160*epsilon**6)","17530":"-f_3**2/(25920*epsilon) - 7*f_3/(69120*epsilon) - 91*f_5/(622080*epsilon) - 127*pi**4/(24883200*epsilon) + pi**6/(1959552*epsilon) + 815629/(1074954240*epsilon) + 5*f_3/(13824*epsilon**2) - f_5/(1296*epsilon**2) + pi**4/(2073600*epsilon**2) + 4945/(53747712*epsilon**2) + f_3/(17280*epsilon**3) - 2299/(2488320*epsilon**3) - 97/(1866240*epsilon**4) + 17/(12960*epsilon**5) - 1/(1296*epsilon**6)","17531":"-29*f_3/(233280*epsilon) - f_5/(11520*epsilon) + 47*pi**4/(7464960*epsilon) + 34343/(19906560*epsilon) - 59*f_3/(311040*epsilon**2) - 227047/(134369280*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 743/(11197440*epsilon**3) + 233/(186624*epsilon**4) - 1/(972*epsilon**5) + 1/(3240*epsilon**6)","17532":"-13*f_3**2/(25920*epsilon) - 17113*f_3/(3732480*epsilon) - 293*f_5/(77760*epsilon) + 17*pi**4/(1492992*epsilon) + 37*pi**6/(19595520*epsilon) + 167159/(22394880*epsilon) + 187*f_3/(20736*epsilon**2) + 17*f_5/(12960*epsilon**2) - 3085/(373248*epsilon**2) - 97*pi**4/(3110400*epsilon**2) - 91*f_3/(12960*epsilon**3) + pi**4/(64800*epsilon**3) + 611/(103680*epsilon**3) + f_3/(540*epsilon**4) - 67/(25920*epsilon**4) + 1/(2160*epsilon**5)","17533":"1927*f_3/(3732480*epsilon) + f_5/(34560*epsilon) + pi**4/(9331200*epsilon) + 146131/(134369280*epsilon) - 143*f_3/(311040*epsilon**2) - 225251/(268738560*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) - 1553/(4478976*epsilon**3) + 17/(11664*epsilon**4) - 223/(155520*epsilon**5) + 7/(12960*epsilon**6)","17534":"13*f_3**2/(311040*epsilon) + 10793*f_3/(11197440*epsilon) + 5*f_5/(23328*epsilon) - 515839/(806215680*epsilon) - 41*pi**4/(13996800*epsilon) - pi**6/(23514624*epsilon) - 2491*f_3/(1866240*epsilon**2) - 13*f_5/(77760*epsilon**2) + 71*pi**4/(18662400*epsilon**2) + 3337/(4478976*epsilon**2) + 71*f_3/(155520*epsilon**3) - 8507/(11197440*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 19/(38880*epsilon**4) - 11/(77760*epsilon**5)","17535":"-631*f_3/(622080*epsilon) - f_5/(3456*epsilon) - 67*pi**4/(37324800*epsilon) + 1131281/(2418647040*epsilon) + 41*f_3/(31104*epsilon**2) + pi**4/(1036800*epsilon**2) + 324823/(806215680*epsilon**2) - f_3/(2160*epsilon**3) - 29773/(33592320*epsilon**3) + 197/(349920*epsilon**4) - 41/(233280*epsilon**5) + 1/(38880*epsilon**6)","17536":"71*f_3/(933120*epsilon) - pi**4/(9331200*epsilon) + 662551/(1612431360*epsilon) - 71*f_3/(311040*epsilon**2) - 180533/(134369280*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) + 9565/(6718464*epsilon**3) - 1781/(1866240*epsilon**4) + 23/(58320*epsilon**5) - 1/(12960*epsilon**6)","17537":"-311*f_3**2/(51840*epsilon) - 1609*f_3/(77760*epsilon) - pi**4*f_3/(259200*epsilon) + 9643*f_5/(311040*epsilon) + 127*f_7/(103680*epsilon) - pi**6/(1306368*epsilon) + 13*pi**4/(777600*epsilon) + 7*f_3**2/(2160*epsilon**2) + 7*f_3/(405*epsilon**2) - f_5/(36*epsilon**2) - pi**4/(32400*epsilon**2) + pi**6/(163296*epsilon**2) - f_3/(270*epsilon**3) + f_5/(216*epsilon**3)","17538":"f_3**2/(1080*epsilon) - 31*f_3/(2880*epsilon) + 233*f_5/(8640*epsilon) + 49*f_7/(3840*epsilon) - 699913/(26873856*epsilon) - pi**6/(326592*epsilon) + pi**4/(25920*epsilon) + 11*f_3/(8640*epsilon**2) + f_5/(216*epsilon**2) + pi**4/(86400*epsilon**2) + 54209/(11197440*epsilon**2) - f_3/(480*epsilon**3) + 16301/(1866240*epsilon**3) - 179/(155520*epsilon**4) - 31/(12960*epsilon**5) + 1/(1080*epsilon**6)","17539":"43*f_3/(34560*epsilon) - 168383/(134369280*epsilon) - pi**4/(518400*epsilon) - f_3/(240*epsilon**2) + pi**4/(172800*epsilon**2) + 102481/(22394880*epsilon**2) + f_3/(240*epsilon**3) - 4489/(933120*epsilon**3) + 23/(155520*epsilon**4) + 7/(3240*epsilon**5) - 1/(1080*epsilon**6)","17540":"-427*f_3/(3732480*epsilon) + 11*pi**4/(37324800*epsilon) + 41867/(967458816*epsilon) + 11*f_3/(311040*epsilon**2) - 89407/(604661760*epsilon**2) + 7997/(20155392*epsilon**3) - 47/(93312*epsilon**4) + 223/(699840*epsilon**5) - 1/(11664*epsilon**6)","17541":"6011*f_3/(22394880*epsilon) + 7*f_5/(622080*epsilon) + 7*pi**4/(14929920*epsilon) + 6887357/(2902376448*epsilon) - 31*f_3/(124416*epsilon**2) - 1552129/(604661760*epsilon**2) - pi**4/(3732480*epsilon**2) + f_3/(15552*epsilon**3) + 83921/(67184640*epsilon**3) - 6641/(16796160*epsilon**4) + 23/(279936*epsilon**5) - 1/(116640*epsilon**6)","17542":"41*f_3/(311040*epsilon) - pi**4/(1555200*epsilon) - 18379/(403107840*epsilon) - 5*f_3/(10368*epsilon**2) + 9677/(67184640*epsilon**2) + pi**4/(518400*epsilon**2) + f_3/(4320*epsilon**3) - 1987/(5598720*epsilon**3) + 61/(51840*epsilon**4) - 23/(12960*epsilon**5) + 1/(1080*epsilon**6)","17543":"-331*f_3/(311040*epsilon) + 23*f_5/(34560*epsilon) - 23*pi**4/(6220800*epsilon) + 161017/(268738560*epsilon) + 221*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 293/(22394880*epsilon**2) - f_3/(864*epsilon**3) - 1021/(3732480*epsilon**3) - 97/(38880*epsilon**4) + 31/(5184*epsilon**5) - 1/(270*epsilon**6)","17544":"251*f_3/(207360*epsilon) - f_5/(960*epsilon) - 782747/(268738560*epsilon) - pi**4/(6220800*epsilon) - 5*f_3/(10368*epsilon**2) + pi**4/(86400*epsilon**2) + 79247/(22394880*epsilon**2) - f_3/(2880*epsilon**3) - 73/(414720*epsilon**3) - 187/(103680*epsilon**4) + 13/(8640*epsilon**5) - 1/(2160*epsilon**6)","17545":"1219*f_3/(1244160*epsilon) - 71*f_5/(51840*epsilon) - 7*pi**4/(1036800*epsilon) + 580357/(537477120*epsilon) + f_3/(1920*epsilon**2) - 25141/(44789760*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) + 83/(3732480*epsilon**3) - 457/(311040*epsilon**4) + 7/(3240*epsilon**5) - 1/(1080*epsilon**6)","17546":"-661*f_3/(622080*epsilon) - f_5/(1620*epsilon) - 13*pi**4/(2073600*epsilon) + 31033/(268738560*epsilon) + f_3/(1080*epsilon**2) + pi**4/(103680*epsilon**2) + 52931/(22394880*epsilon**2) - f_3/(1728*epsilon**3) - 5/(9216*epsilon**3) - 163/(103680*epsilon**4) + 13/(8640*epsilon**5) - 1/(2160*epsilon**6)","17547":"-91*f_3/(1866240*epsilon) - f_5/(6912*epsilon) - 4607/(201553920*epsilon) + 43*pi**4/(18662400*epsilon) - f_3/(7776*epsilon**2) - 67/(67184640*epsilon**2) + pi**4/(3110400*epsilon**2) + f_3/(25920*epsilon**3) - 893/(5598720*epsilon**3) + 209/(466560*epsilon**4) - 17/(38880*epsilon**5) + 1/(6480*epsilon**6)","17548":"-f_3**2/(6480*epsilon) - 2951*f_3/(933120*epsilon) + 11*f_5/(3456*epsilon) - 46003/(22394880*epsilon) - pi**6/(979776*epsilon) + 89*pi**4/(9331200*epsilon) + 1039*f_3/(155520*epsilon**2) + 11*f_5/(12960*epsilon**2) - 43*pi**4/(1555200*epsilon**2) - 533/(933120*epsilon**2) - 43*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 281/(77760*epsilon**3) + f_3/(1080*epsilon**4) - 1/(324*epsilon**4) + 1/(1080*epsilon**5)","17549":"6271*f_3/(622080*epsilon) + 7*f_5/(1920*epsilon) - 10817293/(806215680*epsilon) - 37*pi**4/(6220800*epsilon) - 269*f_3/(25920*epsilon**2) + pi**4/(129600*epsilon**2) + 123967/(16796160*epsilon**2) + 23*f_3/(8640*epsilon**3) + 8551/(11197440*epsilon**3) - 1813/(933120*epsilon**4) + 67/(77760*epsilon**5) - 1/(6480*epsilon**6)","17550":"-7*f_3/(155520*epsilon) - 177037/(403107840*epsilon) + pi**4/(3110400*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 95981/(67184640*epsilon**2) - f_3/(8640*epsilon**3) - 32311/(11197440*epsilon**3) + 521/(155520*epsilon**4) - 169/(77760*epsilon**5) + 1/(1620*epsilon**6)","17551":"17*f_3/(4860*epsilon) + 13*f_5/(11520*epsilon) - 3706307/(806215680*epsilon) - pi**4/(518400*epsilon) - 43*f_3/(8640*epsilon**2) + pi**4/(207360*epsilon**2) + 147469/(33592320*epsilon**2) + f_3/(432*epsilon**3) + 27491/(11197440*epsilon**3) - 877/(186624*epsilon**4) + 227/(77760*epsilon**5) - 1/(1296*epsilon**6)","17552":"-1807*f_3/(3732480*epsilon) - 7*f_5/(207360*epsilon) - 627617/(179159040*epsilon) - 31*pi**4/(37324800*epsilon) + 5*f_3/(7776*epsilon**2) + pi**4/(1244160*epsilon**2) + 4062409/(806215680*epsilon**2) - 5*f_3/(10368*epsilon**3) - 169849/(33592320*epsilon**3) + 6757/(1866240*epsilon**4) - 203/(116640*epsilon**5) + 1/(2430*epsilon**6)","17553":"-5*f_3**2/(5184*epsilon) - 3209*f_3/(311040*epsilon) - 79*f_5/(17280*epsilon) + pi**6/(4898880*epsilon) + 137*pi**4/(9331200*epsilon) + 423061/(22394880*epsilon) + 127*f_3/(9720*epsilon**2) + 41*f_5/(12960*epsilon**2) - 19283/(933120*epsilon**2) - 11*pi**4/(259200*epsilon**2) - 11*f_3/(2160*epsilon**3) + pi**4/(129600*epsilon**3) + 3037/(311040*epsilon**3) + f_3/(1080*epsilon**4) - 5/(1728*epsilon**4) + 1/(2160*epsilon**5)","17554":"17*f_3/(155520*epsilon) - 7*f_5/(34560*epsilon) - 39133/(2418647040*epsilon) + pi**4/(2073600*epsilon) - f_3/(2880*epsilon**2) + pi**4/(1036800*epsilon**2) + 103283/(403107840*epsilon**2) + f_3/(8640*epsilon**3) - 1541/(2099520*epsilon**3) + 3683/(2799360*epsilon**4) - 17/(14580*epsilon**5) + 1/(2430*epsilon**6)","17555":"683*f_3/(207360*epsilon) + 17*f_5/(12960*epsilon) - 1893851/(268738560*epsilon) - 83*pi**4/(6220800*epsilon) - 7*f_3/(10368*epsilon**2) + pi**4/(86400*epsilon**2) + 141599/(22394880*epsilon**2) - f_3/(2880*epsilon**3) - 457/(414720*epsilon**3) - 163/(103680*epsilon**4) + 13/(8640*epsilon**5) - 1/(2160*epsilon**6)","17556":"269*f_3/(622080*epsilon) + 7*f_5/(207360*epsilon) + pi**4/(1166400*epsilon) + 4567093/(1612431360*epsilon) - 67*f_3/(311040*epsilon**2) - 1495843/(806215680*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(10368*epsilon**3) - 8699/(8398080*epsilon**3) + 3931/(1866240*epsilon**4) - 317/(233280*epsilon**5) + 7/(19440*epsilon**6)","17557":"23*f_3/(233280*epsilon) + pi**4/(9331200*epsilon) + 1063669/(1209323520*epsilon) - 101*f_3/(311040*epsilon**2) - 294169/(100776960*epsilon**2) - pi**4/(3110400*epsilon**2) + f_3/(6480*epsilon**3) + 6841/(2799360*epsilon**3) - 3271/(2799360*epsilon**4) + 41/(116640*epsilon**5) - 1/(19440*epsilon**6)","17558":"-619*f_3/(622080*epsilon) + 43*pi**4/(6220800*epsilon) + 141953/(25194240*epsilon) + f_3/(5184*epsilon**2) - 725233/(201553920*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 15769/(16796160*epsilon**3) + 11/(5760*epsilon**4) - 23/(23328*epsilon**5) + 1/(4860*epsilon**6)","17559":"-391*f_3/(3732480*epsilon) + 11*pi**4/(37324800*epsilon) + 89999/(967458816*epsilon) + 11*f_3/(311040*epsilon**2) - 57061/(604661760*epsilon**2) + 35341/(100776960*epsilon**3) - 229/(466560*epsilon**4) + 223/(699840*epsilon**5) - 1/(11664*epsilon**6)","17560":"-749*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) + pi**4/(74649600*epsilon) + 398917/(3224862720*epsilon) + 17*f_3/(207360*epsilon**2) - 31307/(161243136*epsilon**2) - pi**4/(6220800*epsilon**2) - f_3/(51840*epsilon**3) + 15517/(67184640*epsilon**3) - 1099/(5598720*epsilon**4) + 49/(466560*epsilon**5) - 1/(38880*epsilon**6)","17561":"-4097*f_3/(933120*epsilon) - 17*f_5/(12960*epsilon) + 101*pi**4/(9331200*epsilon) + 14477/(2488320*epsilon) + 1243*f_3/(155520*epsilon**2) + 7*f_5/(4320*epsilon**2) - 3407/(373248*epsilon**2) - 49*pi**4/(1555200*epsilon**2) - 49*f_3/(12960*epsilon**3) + pi**4/(129600*epsilon**3) + 929/(103680*epsilon**3) + f_3/(1080*epsilon**4) - 43/(8640*epsilon**4) + 1/(720*epsilon**5)","17562":"-1169*f_3/(1244160*epsilon) + 131*f_5/(51840*epsilon) - 41*pi**4/(3110400*epsilon) + 96949/(537477120*epsilon) + 41*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 34763/(44789760*epsilon**2) - f_3/(4320*epsilon**3) - 2509/(3732480*epsilon**3) - 77/(62208*epsilon**4) + 7/(3240*epsilon**5) - 1/(1080*epsilon**6)","17563":"1091*f_3/(207360*epsilon) + 43*f_5/(51840*epsilon) - 2125439/(268738560*epsilon) - 23*pi**4/(1244160*epsilon) - 43*f_3/(12960*epsilon**2) + pi**4/(57600*epsilon**2) + 166691/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 833/(414720*epsilon**3) - 139/(103680*epsilon**4) + 13/(8640*epsilon**5) - 1/(2160*epsilon**6)","17564":"-7*f_3/(155520*epsilon) - 177037/(403107840*epsilon) + pi**4/(3110400*epsilon) + 11*f_3/(103680*epsilon**2) - pi**4/(1036800*epsilon**2) + 95981/(67184640*epsilon**2) - f_3/(8640*epsilon**3) - 32311/(11197440*epsilon**3) + 521/(155520*epsilon**4) - 169/(77760*epsilon**5) + 1/(1620*epsilon**6)","17565":"-1129*f_3/(1244160*epsilon) - 7*f_5/(103680*epsilon) - 351479/(89579520*epsilon) - 73*pi**4/(37324800*epsilon) + 329*f_3/(311040*epsilon**2) + pi**4/(622080*epsilon**2) + 659761/(100776960*epsilon**2) - f_3/(2592*epsilon**3) - 140831/(33592320*epsilon**3) + 1519/(933120*epsilon**4) - 19/(46656*epsilon**5) + 1/(19440*epsilon**6)","17566":"f_3**2/(864*epsilon) - 103*f_3/(3840*epsilon) - 181*f_5/(11520*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + 31*pi**4/(1036800*epsilon) + 1308371/(44789760*epsilon) - f_3/(864*epsilon**2) + f_5/(108*epsilon**2) - 56419/(2985984*epsilon**2) + pi**4/(345600*epsilon**2) + f_3/(2880*epsilon**3) + 91/(38880*epsilon**3) + 25/(10368*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17567":"-47*f_3**2/(4320*epsilon) - 8617*f_3/(31104*epsilon) + pi**4*f_3/(64800*epsilon) + 34441*f_5/(77760*epsilon) + 187*f_7/(1920*epsilon) - 169009/(622080*epsilon) - pi**4/(2304*epsilon) + 5*pi**6/(46656*epsilon) + f_3**2/(1080*epsilon**2) + 1211*f_3/(4320*epsilon**2) - 25*f_5/(48*epsilon**2) - pi**6/(81648*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 83/(384*epsilon**2) - 31*f_3/(540*epsilon**3) + 7*f_5/(54*epsilon**3) - 121/(2160*epsilon**3) + 1/(180*epsilon**4)","17568":"391*f_3/(1866240*epsilon) - f_5/(3456*epsilon) - 45233/(201553920*epsilon) + pi**4/(414720*epsilon) - 11*f_3/(51840*epsilon**2) - 1157/(11197440*epsilon**2) + pi**4/(1555200*epsilon**2) + f_3/(12960*epsilon**3) + 43/(155520*epsilon**3) + 17/(77760*epsilon**4) - 1/(1620*epsilon**5) + 1/(3240*epsilon**6)","17569":"227*f_3/(62208*epsilon) + f_5/(5760*epsilon) - 2383763/(403107840*epsilon) - 17*pi**4/(1555200*epsilon) - 29*f_3/(51840*epsilon**2) + pi**4/(259200*epsilon**2) + 325207/(67184640*epsilon**2) + f_3/(2160*epsilon**3) + 991/(1119744*epsilon**3) - 283/(93312*epsilon**4) + 83/(38880*epsilon**5) - 1/(1620*epsilon**6)","17570":"43*f_3**2/(51840*epsilon) + 17*f_3/(8640*epsilon) + 359*f_5/(103680*epsilon) - 97/(19440*epsilon) + pi**6/(19595520*epsilon) + 17*pi**4/(4665600*epsilon) - 737*f_3/(77760*epsilon**2) - 77*f_5/(25920*epsilon**2) + pi**4/(28800*epsilon**2) + 175/(46656*epsilon**2) + f_3/(240*epsilon**3) - 1/(720*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17571":"2657*f_3/(3732480*epsilon) + 7*f_5/(207360*epsilon) - 7*pi**4/(18662400*epsilon) + 4916191/(4837294080*epsilon) - 41*f_3/(124416*epsilon**2) - 851101/(604661760*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(12960*epsilon**3) + 86467/(100776960*epsilon**3) - 1777/(5598720*epsilon**4) + 13/(174960*epsilon**5) - 1/(116640*epsilon**6)","17572":"997*f_3/(1866240*epsilon) + 83*f_5/(207360*epsilon) - pi**4/(291600*epsilon) - 4163/(19906560*epsilon) - f_3/(2430*epsilon**2) + pi**4/(691200*epsilon**2) + 119813/(806215680*epsilon**2) + f_3/(5760*epsilon**3) - 1093/(1679616*epsilon**3) + 2089/(1866240*epsilon**4) - 269/(233280*epsilon**5) + 1/(1944*epsilon**6)","17573":"5*f_3**2/(5184*epsilon) + 757*f_3/(103680*epsilon) + 59*f_5/(17280*epsilon) - 10133/(933120*epsilon) - pi**6/(4898880*epsilon) - 17*pi**4/(9331200*epsilon) - 103*f_3/(9720*epsilon**2) - 41*f_5/(12960*epsilon**2) + pi**4/(28800*epsilon**2) + 829/(116640*epsilon**2) + f_3/(240*epsilon**3) - 5/(2592*epsilon**3) - pi**4/(129600*epsilon**3) - f_3/(1080*epsilon**4) + 1/(3240*epsilon**4)","17574":"f_3**2/(192*epsilon) + 16267*f_3/(622080*epsilon) + 103*f_5/(2160*epsilon) - 144383/(1658880*epsilon) - pi**6/(217728*epsilon) + 133*pi**4/(6220800*epsilon) - 3613*f_3/(51840*epsilon**2) - 31*f_5/(1440*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 19553/(207360*epsilon**2) + 19*f_3/(480*epsilon**3) - 1081/(25920*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 47/(4320*epsilon**4) - 1/(720*epsilon**5)","17575":"781*f_3/(1866240*epsilon) + 83*f_5/(207360*epsilon) - pi**4/(291600*epsilon) - 21071/(179159040*epsilon) - f_3/(2430*epsilon**2) + pi**4/(691200*epsilon**2) + 37657/(161243136*epsilon**2) + f_3/(5760*epsilon**3) - 3313/(4199040*epsilon**3) + 2233/(1866240*epsilon**4) - 269/(233280*epsilon**5) + 1/(1944*epsilon**6)","17576":"-37*f_3/(373248*epsilon) + 17*f_5/(51840*epsilon) + pi**4/(345600*epsilon) + 1694389/(806215680*epsilon) + 17*f_3/(34560*epsilon**2) - 73927/(67184640*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 7*f_3/(25920*epsilon**3) - 83/(2239488*epsilon**3) - 23/(14580*epsilon**4) + 209/(77760*epsilon**5) - 1/(810*epsilon**6)","17577":"-37*f_3/(1244160*epsilon) + 23*f_5/(23040*epsilon) - 1548109/(268738560*epsilon) + pi**4/(153600*epsilon) + f_3/(720*epsilon**2) - 23*pi**4/(2073600*epsilon**2) + 1008167/(268738560*epsilon**2) - 23*f_3/(17280*epsilon**3) + 10727/(5598720*epsilon**3) - 2629/(622080*epsilon**4) + 11/(2430*epsilon**5) - 7/(3240*epsilon**6)","17578":"2381*f_3/(7464960*epsilon) + 23*f_5/(69120*epsilon) - 22245197/(4837294080*epsilon) + 281*pi**4/(74649600*epsilon) - 493*f_3/(622080*epsilon**2) - 23*pi**4/(6220800*epsilon**2) + 4008293/(806215680*epsilon**2) + 11*f_3/(25920*epsilon**3) - 57959/(22394880*epsilon**3) + 5797/(5598720*epsilon**4) - 149/(466560*epsilon**5) + 1/(19440*epsilon**6)","17579":"-29*f_3/(233280*epsilon) - f_5/(11520*epsilon) + 47*pi**4/(7464960*epsilon) + 34343/(19906560*epsilon) - 59*f_3/(311040*epsilon**2) - 227047/(134369280*epsilon**2) - pi**4/(3110400*epsilon**2) - f_3/(25920*epsilon**3) - 743/(11197440*epsilon**3) + 233/(186624*epsilon**4) - 1/(972*epsilon**5) + 1/(3240*epsilon**6)","17580":"73*f_3**2/(2160*epsilon) + pi**4*f_3/(6480*epsilon) + 625*f_3/(15552*epsilon) - 2137*f_5/(38880*epsilon) - 289*f_7/(5760*epsilon) - 31*pi**4/(259200*epsilon) - pi**6/(163296*epsilon) - 7*f_3**2/(135*epsilon**2) - 13*f_3/(180*epsilon**2) + 17*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17581":"f_3**2/(864*epsilon) + 7*f_3/(103680*epsilon) + 29*f_5/(1920*epsilon) - 892243/(67184640*epsilon) - pi**6/(163296*epsilon) + 59*pi**4/(1036800*epsilon) - 11*f_3/(1728*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(43200*epsilon**2) + 117449/(11197440*epsilon**2) - f_3/(360*epsilon**3) + 1601/(186624*epsilon**3) - 77/(15552*epsilon**4) - 7/(1296*epsilon**5) + 1/(270*epsilon**6)","17582":"f_3**2/(540*epsilon) + pi**4*f_3/(16200*epsilon) + 4657*f_3/(15552*epsilon) - 5411*f_5/(19440*epsilon) - 121*f_7/(1728*epsilon) - pi**6/(40824*epsilon) + pi**4/(28800*epsilon) - f_3**2/(135*epsilon**2) - 119*f_3/(540*epsilon**2) + 29*f_5/(108*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17583":"-91*f_3/(6480*epsilon) + 5*f_5/(432*epsilon) - pi**4/(86400*epsilon) + 71423/(26873856*epsilon) + 7*f_3/(1728*epsilon**2) - 52927/(11197440*epsilon**2) + pi**4/(86400*epsilon**2) - f_3/(480*epsilon**3) + 11117/(1866240*epsilon**3) + 37/(155520*epsilon**4) - 31/(12960*epsilon**5) + 1/(1080*epsilon**6)","17584":"11*f_3/(2880*epsilon) + f_5/(1920*epsilon) - 399613/(67184640*epsilon) + 31*pi**4/(1382400*epsilon) - 67*f_3/(34560*epsilon**2) - pi**4/(34560*epsilon**2) + 153929/(44789760*epsilon**2) + f_3/(288*epsilon**3) + 1747/(373248*epsilon**3) - 59/(38880*epsilon**4) - 181/(12960*epsilon**5) + 23/(2160*epsilon**6)","17585":"731*f_3/(622080*epsilon) - f_5/(103680*epsilon) - 1869949/(806215680*epsilon) - 7*pi**4/(1244160*epsilon) + f_3/(12960*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 240073/(67184640*epsilon**2) - f_3/(1080*epsilon**3) - 24029/(11197440*epsilon**3) - 1759/(933120*epsilon**4) + 403/(77760*epsilon**5) - 19/(6480*epsilon**6)","17586":"91*f_3**2/(4320*epsilon) - 4255*f_3/(124416*epsilon) - 193*f_5/(2160*epsilon) - 37*pi**6/(3265920*epsilon) - 7*pi**4/(230400*epsilon) + 214757/(1866240*epsilon) + 5*f_3/(384*epsilon**2) + 347*f_5/(4320*epsilon**2) - 103/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 47/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17587":"133*f_3/(124416*epsilon) + 31*f_5/(12960*epsilon) - 796133/(268738560*epsilon) - pi**4/(207360*epsilon) - 17*f_3/(4320*epsilon**2) + pi**4/(259200*epsilon**2) + 282487/(67184640*epsilon**2) + 19*f_3/(8640*epsilon**3) - 3941/(1866240*epsilon**3) - 83/(466560*epsilon**4) + 7/(12960*epsilon**5) - 1/(6480*epsilon**6)","17588":"-103*f_3**2/(8640*epsilon) - 1223*f_3/(311040*epsilon) + pi**4*f_3/(129600*epsilon) + 11047*f_5/(155520*epsilon) - 13*f_7/(11520*epsilon) - 52907/(1244160*epsilon) - 11*pi**6/(653184*epsilon) + 77*pi**4/(1036800*epsilon) + 31*f_3**2/(2160*epsilon**2) - 41*f_3/(1728*epsilon**2) - 23*f_5/(288*epsilon**2) - 7*pi**4/(51840*epsilon**2) + 5*pi**6/(163296*epsilon**2) + 7433/(103680*epsilon**2) + f_3/(54*epsilon**3) + 5*f_5/(216*epsilon**3) - 163/(4320*epsilon**3) + 1/(180*epsilon**4)","17589":"-f_3**2/(864*epsilon) - 8507*f_3/(622080*epsilon) - 89*f_5/(6912*epsilon) - 79*pi**4/(2073600*epsilon) - pi**6/(326592*epsilon) + 2511781/(67184640*epsilon) + 187*f_3/(5760*epsilon**2) + f_5/(216*epsilon**2) - 2102921/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) - 151*f_3/(8640*epsilon**3) + 32479/(1866240*epsilon**3) - 1/(15552*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17590":"-f_3**2/(1440*epsilon) + 227*f_3/(103680*epsilon) + 109*f_5/(34560*epsilon) - pi**6/(108864*epsilon) - 54629/(8957952*epsilon) + 121*pi**4/(1036800*epsilon) - f_3/(1440*epsilon**2) + f_5/(72*epsilon**2) - 7*pi**4/(69120*epsilon**2) - 22319/(14929920*epsilon**2) - f_3/(192*epsilon**3) + 1273/(155520*epsilon**3) - 11/(10368*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17591":"23*f_3**2/(8640*epsilon) - 791*f_3/(23040*epsilon) + f_5/(128*epsilon) - 203*pi**4/(6220800*epsilon) + 599/(41472*epsilon) + 31*pi**6/(1632960*epsilon) + 511*f_3/(10368*epsilon**2) - 19*f_5/(1080*epsilon**2) - 6689/(155520*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 11/(432*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17592":"-17*f_3**2/(1080*epsilon) - 6419*f_3/(19440*epsilon) - pi**4*f_3/(16200*epsilon) + 2879*f_5/(7776*epsilon) + 43*f_7/(2880*epsilon) - pi**4/(64800*epsilon) + pi**6/(40824*epsilon) - f_3**2/(108*epsilon**2) + 71*f_3/(270*epsilon**2) - 35*f_5/(108*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17593":"f_3**2/(4320*epsilon) + 269*f_3/(103680*epsilon) + 103*f_5/(11520*epsilon) - 533317/(44789760*epsilon) - pi**6/(326592*epsilon) + 37*pi**4/(1036800*epsilon) - f_3/(432*epsilon**2) + f_5/(216*epsilon**2) - 19*pi**4/(345600*epsilon**2) + 60337/(14929920*epsilon**2) + f_3/(2880*epsilon**3) + 89/(31104*epsilon**3) + 17/(51840*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17594":"f_3**2/(720*epsilon) - 1133*f_3/(51840*epsilon) + 119*f_5/(2880*epsilon) - 910601/(44789760*epsilon) + 29*pi**4/(518400*epsilon) + 37*f_3/(1440*epsilon**2) - f_5/(36*epsilon**2) - pi**4/(10800*epsilon**2) + 20383/(1866240*epsilon**2) - f_3/(1440*epsilon**3) + 3893/(622080*epsilon**3) - 191/(51840*epsilon**4) - 19/(4320*epsilon**5) + 1/(360*epsilon**6)","17595":"7*f_3**2/(2880*epsilon) - 5251*f_3/(1244160*epsilon) - 59*f_5/(17280*epsilon) - pi**6/(2177280*epsilon) - pi**4/(276480*epsilon) + 5761/(1119744*epsilon) - 73*f_3/(11520*epsilon**2) + 11*f_5/(2880*epsilon**2) + pi**4/(207360*epsilon**2) + 17141/(3732480*epsilon**2) + f_3/(96*epsilon**3) - 179/(19440*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 61/(12960*epsilon**4) - 1/(1080*epsilon**5)","17596":"f_3**2/(1152*epsilon) - 751*f_3/(138240*epsilon) - 23*f_5/(11520*epsilon) - 263*pi**4/(12441600*epsilon) - pi**6/(544320*epsilon) + 1166477/(89579520*epsilon) + 89*f_3/(51840*epsilon**2) + f_5/(480*epsilon**2) - 4681/(933120*epsilon**2) + pi**4/(21600*epsilon**2) + f_3/(180*epsilon**3) - 415/(62208*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 7/(810*epsilon**4) - 19/(4320*epsilon**5)","17597":"-3827*f_3/(1866240*epsilon) - 11*f_5/(12960*epsilon) + 137*pi**4/(18662400*epsilon) + 627667/(134369280*epsilon) + 1153*f_3/(311040*epsilon**2) + 7*f_5/(8640*epsilon**2) - 36293/(5598720*epsilon**2) - 49*pi**4/(3110400*epsilon**2) - 49*f_3/(25920*epsilon**3) + pi**4/(259200*epsilon**3) + 2291/(466560*epsilon**3) + f_3/(2160*epsilon**4) - 449/(155520*epsilon**4) + 7/(6480*epsilon**5)","17598":"-103*f_3**2/(2160*epsilon) - pi**4*f_3/(6480*epsilon) + 29453*f_3/(155520*epsilon) + 134*f_5/(1215*epsilon) + 289*f_7/(5760*epsilon) - 214757/(622080*epsilon) + pi**6/(163296*epsilon) + 169*pi**4/(518400*epsilon) + 7*f_3**2/(135*epsilon**2) - 559*f_3/(4320*epsilon**2) - 5*f_5/(27*epsilon**2) - 37*pi**4/(129600*epsilon**2) + pi**6/(20412*epsilon**2) + 103/(384*epsilon**2) + 19*f_3/(540*epsilon**3) + f_5/(27*epsilon**3) - 47/(720*epsilon**3) + 1/(180*epsilon**4)","17599":"23*f_3**2/(8640*epsilon) + 13*f_3/(4608*epsilon) - 17*f_5/(384*epsilon) + pi**6/(1632960*epsilon) + 253*pi**4/(6220800*epsilon) + 21961/(622080*epsilon) - 913*f_3/(51840*epsilon**2) + 299*f_5/(4320*epsilon**2) - 1561/(31104*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 1/(40*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17600":"-f_3**2/(1080*epsilon) - 3091*f_3/(103680*epsilon) + 5*f_5/(128*epsilon) - 161497/(22394880*epsilon) + 7*pi**4/(276480*epsilon) + pi**6/(326592*epsilon) + 1037*f_3/(34560*epsilon**2) - 7*f_5/(216*epsilon**2) - pi**4/(17280*epsilon**2) + 66947/(14929920*epsilon**2) + 3293/(622080*epsilon**3) - 17/(12960*epsilon**4) - 43/(4320*epsilon**5) + 1/(144*epsilon**6)","17601":"-f_3**2/(360*epsilon) - 59*f_3/(3456*epsilon) - 7*f_5/(2160*epsilon) + 11*pi**4/(259200*epsilon) + 3205291/(134369280*epsilon) + 47*f_3/(960*epsilon**2) - f_5/(72*epsilon**2) - 473911/(11197440*epsilon**2) - pi**4/(17280*epsilon**2) - 7*f_3/(288*epsilon**3) + 48269/(1866240*epsilon**3) - 611/(155520*epsilon**4) - 31/(12960*epsilon**5) + 1/(1080*epsilon**6)","17602":"f_3/(103680*epsilon) + pi**4/(311040*epsilon) + 2507/(2799360*epsilon) - f_3/(8640*epsilon**2) - 3361/(1866240*epsilon**2) - pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 889/(622080*epsilon**3) - 221/(51840*epsilon**4) + 29/(4320*epsilon**5) - 1/(360*epsilon**6)","17603":"-29*f_3**2/(2880*epsilon) + 283*f_3/(23040*epsilon) + 307*f_5/(17280*epsilon) - pi**6/(77760*epsilon) - 601*pi**4/(6220800*epsilon) - 2891/(3732480*epsilon) - 1013*f_3/(51840*epsilon**2) - f_5/(480*epsilon**2) + 481/(103680*epsilon**2) + 101*pi**4/(518400*epsilon**2) + 7*f_3/(240*epsilon**3) - 1081/(51840*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 59/(4320*epsilon**4) - 1/(360*epsilon**5)","17604":"f_3/(864*epsilon) + 29*f_5/(34560*epsilon) - 494437/(268738560*epsilon) - pi**4/(129600*epsilon) - 7*f_3/(8640*epsilon**2) + pi**4/(115200*epsilon**2) + 17911/(5598720*epsilon**2) - f_3/(1440*epsilon**3) - 10199/(3732480*epsilon**3) - 563/(311040*epsilon**4) + 121/(25920*epsilon**5) - 1/(432*epsilon**6)","17605":"f_3**2/(2160*epsilon) - f_3/(64*epsilon) + 59*f_5/(17280*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) + 75149/(22394880*epsilon) + 157*pi**4/(4147200*epsilon) - f_3/(256*epsilon**2) + f_5/(108*epsilon**2) - 108877/(14929920*epsilon**2) + pi**4/(43200*epsilon**2) + f_3/(360*epsilon**3) + 1997/(622080*epsilon**3) + 19/(12960*epsilon**4) - 43/(4320*epsilon**5) + 1/(144*epsilon**6)","17606":"767*f_3/(103680*epsilon) + 89*f_5/(34560*epsilon) - 650029/(44789760*epsilon) + 31*pi**4/(1036800*epsilon) - f_3/(1080*epsilon**2) - 19*pi**4/(345600*epsilon**2) + 72433/(14929920*epsilon**2) + f_3/(2880*epsilon**3) + 517/(155520*epsilon**3) + 17/(51840*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17607":"-43*f_3**2/(8640*epsilon) + 107*f_3/(69120*epsilon) - 107*f_5/(3456*epsilon) + 49*f_7/(1920*epsilon) + 133*pi**4/(6220800*epsilon) + 3167/(622080*epsilon) + pi**6/(102060*epsilon) + 47*f_3/(51840*epsilon**2) - f_5/(4320*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 623/(155520*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 1/(108*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17608":"f_3**2/(64*epsilon) + 10009*f_3/(622080*epsilon) - 2749*f_5/(17280*epsilon) + 49*f_7/(1920*epsilon) - pi**6/(45360*epsilon) + 53*pi**4/(2073600*epsilon) + 214757/(1866240*epsilon) - 59*f_3/(3456*epsilon**2) + 169*f_5/(1440*epsilon**2) - 103/(1152*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 47/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17609":"11*f_3**2/(1728*epsilon) - 265*f_3/(15552*epsilon) - 13*f_5/(2880*epsilon) - 71*pi**4/(1555200*epsilon) - pi**6/(1632960*epsilon) + 18427/(933120*epsilon) + 241*f_3/(25920*epsilon**2) + f_5/(1080*epsilon**2) - 821/(51840*epsilon**2) + pi**4/(17280*epsilon**2) + f_3/(144*epsilon**3) - pi**4/(43200*epsilon**3) - 109/(103680*epsilon**3) - f_3/(360*epsilon**4) + 13/(2880*epsilon**4) - 1/(720*epsilon**5)","17610":"f_3**2/(135*epsilon) - 10801*f_3/(155520*epsilon) + 353*f_5/(8640*epsilon) + 49*f_7/(1920*epsilon) - 11333/(466560*epsilon) - 71*pi**4/(1555200*epsilon) + 47*pi**6/(1632960*epsilon) + 73*f_3/(6480*epsilon**2) - 49*f_5/(2160*epsilon**2) - pi**4/(14400*epsilon**2) + 1/(972*epsilon**2) - f_3/(120*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17611":"-19*f_3**2/(4320*epsilon) - 43*f_3/(486*epsilon) - pi**4*f_3/(32400*epsilon) + 1547*f_5/(15552*epsilon) + 209*f_7/(34560*epsilon) + pi**6/(326592*epsilon) + pi**4/(25920*epsilon) + f_3**2/(270*epsilon**2) + 97*f_3/(1080*epsilon**2) - 13*f_5/(108*epsilon**2) - pi**4/(6480*epsilon**2) + pi**6/(40824*epsilon**2) - f_3/(54*epsilon**3) + f_5/(54*epsilon**3)","17612":"-127*f_3/(17280*epsilon) - 9*f_5/(1280*epsilon) - pi**4/(43200*epsilon) + 511727/(44789760*epsilon) - 11*f_3/(2880*epsilon**2) - 103391/(14929920*epsilon**2) + pi**4/(38400*epsilon**2) + f_3/(320*epsilon**3) - 19/(31104*epsilon**3) + 161/(51840*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17613":"-f_3**2/(960*epsilon) - 1213*f_3/(622080*epsilon) - 71*f_5/(8640*epsilon) - 19*pi**4/(248832*epsilon) + pi**6/(181440*epsilon) + 50849/(3732480*epsilon) - 113*f_3/(10368*epsilon**2) + 11*f_5/(480*epsilon**2) - 95/(3888*epsilon**2) + 89*pi**4/(518400*epsilon**2) + 19*f_3/(720*epsilon**3) - pi**4/(7200*epsilon**3) - 17/(3456*epsilon**3) - f_3/(60*epsilon**4) + 31/(1440*epsilon**4) - 1/(120*epsilon**5)","17614":"f_3**2/(4320*epsilon) - 37*f_3/(4320*epsilon) + 67*f_5/(8640*epsilon) + 49*f_7/(3840*epsilon) - 1248043/(134369280*epsilon) - pi**6/(326592*epsilon) + pi**4/(86400*epsilon) - f_3/(240*epsilon**2) + f_5/(216*epsilon**2) + pi**4/(57600*epsilon**2) + 86443/(11197440*epsilon**2) - f_3/(720*epsilon**3) + 4037/(373248*epsilon**3) - 559/(155520*epsilon**4) - 19/(2592*epsilon**5) + 1/(216*epsilon**6)","17615":"-7*f_3**2/(1728*epsilon) + 199*f_3/(13824*epsilon) - 47*f_5/(3456*epsilon) - 4549/(622080*epsilon) - 179*pi**4/(6220800*epsilon) + 13*pi**6/(816480*epsilon) + 347*f_3/(51840*epsilon**2) - 7*f_5/(540*epsilon**2) - 23*pi**4/(518400*epsilon**2) + 41/(31104*epsilon**2) - 13*f_3/(720*epsilon**3) + 17/(2160*epsilon**3) + pi**4/(10800*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17616":"11*f_3**2/(480*epsilon) - 6559*f_3/(77760*epsilon) + pi**4*f_3/(64800*epsilon) + 1355*f_5/(15552*epsilon) - 361*f_7/(17280*epsilon) - pi**6/(108864*epsilon) + 13*pi**4/(259200*epsilon) - 7*f_3**2/(216*epsilon**2) + 383*f_3/(2160*epsilon**2) - 65*f_5/(432*epsilon**2) - pi**6/(81648*epsilon**2) + pi**4/(12960*epsilon**2) - 7*f_3/(54*epsilon**3) + 7*f_5/(54*epsilon**3)","17617":"367*f_3/(62208*epsilon) + 13*f_5/(1152*epsilon) - 563641/(29859840*epsilon) - 157*pi**4/(6220800*epsilon) - 1697*f_3/(103680*epsilon**2) - 11*f_5/(960*epsilon**2) + 47*pi**4/(1036800*epsilon**2) + 32057/(1244160*epsilon**2) + 3*f_3/(160*epsilon**3) - 109/(5760*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 73/(8640*epsilon**4) - 1/(480*epsilon**5)","17618":"23*f_3**2/(17280*epsilon) + 83*f_3/(9216*epsilon) + 167*f_5/(11520*epsilon) - 49*f_7/(3840*epsilon) - 108467/(9953280*epsilon) - 103*pi**4/(2488320*epsilon) + pi**6/(816480*epsilon) - 89*f_3/(10368*epsilon**2) - 71*f_5/(4320*epsilon**2) + pi**4/(17280*epsilon**2) + 23327/(1244160*epsilon**2) + f_3/(144*epsilon**3) - 77/(5760*epsilon**3) - pi**4/(43200*epsilon**3) - f_3/(360*epsilon**4) + 53/(8640*epsilon**4) - 1/(480*epsilon**5)","17619":"8*f_3**2/(45*epsilon) - 131*f_3*f_5/(540*epsilon) + pi**4*f_3/(1350*epsilon) + 2*f_3_5/(5*epsilon) - 7*f_7/(30*epsilon) - 3313*pi**8/(102060000*epsilon) - 2*f_3**2/(9*epsilon**2) + 35*f_7/(108*epsilon**2)","17620":"f_3/(103680*epsilon) + pi**4/(311040*epsilon) + 2507/(2799360*epsilon) - f_3/(8640*epsilon**2) - 3361/(1866240*epsilon**2) - pi**4/(103680*epsilon**2) + f_3/(864*epsilon**3) - 889/(622080*epsilon**3) - 221/(51840*epsilon**4) + 29/(4320*epsilon**5) - 1/(360*epsilon**6)","17621":"-29*f_3**2/(2160*epsilon) - pi**4*f_3/(12960*epsilon) + 48703*f_3/(155520*epsilon) - 1891*f_5/(9720*epsilon) - 16*f_7/(135*epsilon) - 13*pi**6/(163296*epsilon) + 271*pi**4/(518400*epsilon) + 5*f_3**2/(216*epsilon**2) - 9*f_3/(32*epsilon**2) + 55*f_5/(216*epsilon**2) - 7*pi**4/(25920*epsilon**2) + 5*pi**6/(81648*epsilon**2) + 7*f_3/(108*epsilon**3) - 5*f_5/(54*epsilon**3)","17622":"f_3**2/(180*epsilon) - 8027*f_3/(622080*epsilon) - 107*f_5/(8640*epsilon) - 79*pi**4/(2073600*epsilon) + 11*pi**6/(1088640*epsilon) + 6703/(373248*epsilon) + 61*f_3/(3456*epsilon**2) - f_5/(1440*epsilon**2) - 55/(3456*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(80*epsilon**3) + pi**4/(21600*epsilon**3) + 17/(2160*epsilon**3) + f_3/(180*epsilon**4) - 1/(540*epsilon**4)","17623":"-17*f_3**2/(4320*epsilon) + 2159*f_3/(77760*epsilon) + 629*f_5/(34560*epsilon) - 49*f_7/(3840*epsilon) - 957839/(29859840*epsilon) + pi**4/(777600*epsilon) + 13*pi**6/(6531840*epsilon) - 211*f_3/(10368*epsilon**2) - 29*f_5/(2160*epsilon**2) + pi**4/(23040*epsilon**2) + 13859/(414720*epsilon**2) + f_3/(192*epsilon**3) - 637/(51840*epsilon**3) - pi**4/(86400*epsilon**3) - f_3/(720*epsilon**4) + 1/(320*epsilon**4) - 1/(1440*epsilon**5)","17624":"31*f_3**2/(4320*epsilon) + pi**4*f_3/(64800*epsilon) + 1841*f_3/(77760*epsilon) - f_5/(15552*epsilon) - 61*f_7/(432*epsilon) - 19*pi**6/(326592*epsilon) + 43*pi**4/(259200*epsilon) + 335/(2592*epsilon) - f_3**2/(216*epsilon**2) + 35*f_3/(432*epsilon**2) - 53*f_5/(432*epsilon**2) - 373/(12960*epsilon**2) - 13*pi**4/(64800*epsilon**2) + 5*pi**6/(81648*epsilon**2) - 13*f_3/(540*epsilon**3) + 5*f_5/(108*epsilon**3) - 1/(54*epsilon**3) + 1/(180*epsilon**4)","17625":"7*f_3/(19440*epsilon) - 1378627/(806215680*epsilon) + pi**4/(622080*epsilon) - 139*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) + 37603/(6718464*epsilon**2) + f_3/(864*epsilon**3) - 26903/(5598720*epsilon**3) + 331/(116640*epsilon**4) - 17/(12960*epsilon**5) + 1/(3240*epsilon**6)","17626":"1669*f_3/(622080*epsilon) + 83*f_5/(17280*epsilon) - 3144107/(268738560*epsilon) - 17*pi**4/(3110400*epsilon) + 29*f_3/(51840*epsilon**2) - pi**4/(86400*epsilon**2) + 113789/(16796160*epsilon**2) - f_3/(720*epsilon**3) + 883/(699840*epsilon**3) - 53/(15552*epsilon**4) + 25/(7776*epsilon**5) - 1/(810*epsilon**6)","17627":"-1327*f_3/(933120*epsilon) + f_5/(12960*epsilon) - pi**4/(207360*epsilon) + 1669/(622080*epsilon) + 1837*f_3/(311040*epsilon**2) - f_5/(4320*epsilon**2) - 1031/(103680*epsilon**2) + pi**4/(69120*epsilon**2) - 53*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) + 4123/(311040*epsilon**3) + f_3/(240*epsilon**4) - 29/(4320*epsilon**4) + 1/(720*epsilon**5)","17628":"17*f_3**2/(864*epsilon) - 3769*f_3/(186624*epsilon) + 7*f_5/(8640*epsilon) - 192023/(11197440*epsilon) + pi**6/(408240*epsilon) + 1331*pi**4/(9331200*epsilon) - 2563*f_3/(38880*epsilon**2) + f_5/(240*epsilon**2) - pi**4/(6480*epsilon**2) + 12193/(124416*epsilon**2) + 17*f_3/(324*epsilon**3) - 2593/(38880*epsilon**3) + pi**4/(32400*epsilon**3) - 2*f_3/(135*epsilon**4) + 37/(2160*epsilon**4) - 1/(540*epsilon**5)","17629":"-59*f_3**2/(4320*epsilon) + 37*f_3/(103680*epsilon) + 751*f_5/(12960*epsilon) - 40999/(1244160*epsilon) - 37*pi**4/(1036800*epsilon) - pi**6/(326592*epsilon) + f_3**2/(60*epsilon**2) + 11*f_3/(576*epsilon**2) - 47*f_5/(432*epsilon**2) + pi**4/(17280*epsilon**2) + 5933/(103680*epsilon**2) - f_3/(36*epsilon**3) + 5*f_5/(72*epsilon**3) - 143/(4320*epsilon**3) + 1/(180*epsilon**4)","17630":"7*f_3**2/(2880*epsilon) - 583*f_3/(23040*epsilon) - 119*f_5/(3456*epsilon) + 49*f_7/(1920*epsilon) - 59*pi**4/(6220800*epsilon) + pi**6/(272160*epsilon) + 19589/(622080*epsilon) + 1007*f_3/(51840*epsilon**2) + 11*f_5/(480*epsilon**2) - 7373/(155520*epsilon**2) - 23*pi**4/(518400*epsilon**2) - 13*f_3/(720*epsilon**3) + pi**4/(10800*epsilon**3) + 5/(216*epsilon**3) + f_3/(90*epsilon**4) - 1/(270*epsilon**4)","17631":"f_3**2/(540*epsilon) - 581*f_3/(311040*epsilon) - 17*f_5/(5760*epsilon) - 13517/(11197440*epsilon) + 11*pi**4/(3110400*epsilon) + 13*pi**6/(3265920*epsilon) + 223*f_3/(25920*epsilon**2) - 13*f_5/(2160*epsilon**2) - 30307/(3732480*epsilon**2) + pi**4/(28800*epsilon**2) + f_3/(240*epsilon**3) - pi**4/(43200*epsilon**3) - 19/(62208*epsilon**3) - f_3/(360*epsilon**4) + 143/(25920*epsilon**4) - 1/(432*epsilon**5)","17632":"-f_3**2/(432*epsilon) + 41*f_3/(11520*epsilon) - 67*f_5/(8640*epsilon) - pi**6/(163296*epsilon) + 241*pi**4/(4147200*epsilon) + 30211/(4478976*epsilon) - 47*f_3/(6912*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(17280*epsilon**2) + 47363/(14929920*epsilon**2) + 3581/(622080*epsilon**3) - 7/(2592*epsilon**4) - 43/(4320*epsilon**5) + 1/(144*epsilon**6)","17633":"-43*f_3**2/(4320*epsilon) - pi**4*f_3/(129600*epsilon) + 19529*f_3/(311040*epsilon) - 5111*f_5/(77760*epsilon) + f_7/(72*epsilon) - pi**6/(163296*epsilon) + pi**4/(1036800*epsilon) + 17*f_3**2/(2160*epsilon**2) - 787*f_3/(8640*epsilon**2) + 41*f_5/(432*epsilon**2) - 7*pi**4/(259200*epsilon**2) + pi**6/(163296*epsilon**2) + 49*f_3/(1080*epsilon**3) - 7*f_5/(108*epsilon**3)","17634":"f_3**2/(192*epsilon) - 167*f_3/(7680*epsilon) - 193*f_5/(17280*epsilon) - pi**6/(77760*epsilon) - 529*pi**4/(6220800*epsilon) + 197089/(3732480*epsilon) - 509*f_3/(51840*epsilon**2) + 3*f_5/(160*epsilon**2) - 2087/(103680*epsilon**2) + 101*pi**4/(518400*epsilon**2) + 7*f_3/(240*epsilon**3) - 937/(51840*epsilon**3) - pi**4/(10800*epsilon**3) - f_3/(90*epsilon**4) + 59/(4320*epsilon**4) - 1/(360*epsilon**5)","17635":"-f_3**2/(432*epsilon) - 209*f_3/(8640*epsilon) + 239*f_5/(17280*epsilon) - 13*pi**4/(518400*epsilon) + pi**6/(326592*epsilon) + 2421211/(134369280*epsilon) + 121*f_3/(2880*epsilon**2) - f_5/(54*epsilon**2) - 378871/(11197440*epsilon**2) - pi**4/(86400*epsilon**2) - 3*f_3/(160*epsilon**3) + 37037/(1866240*epsilon**3) - 79/(31104*epsilon**4) - 31/(12960*epsilon**5) + 1/(1080*epsilon**6)","17636":"f_3/(320*epsilon) + f_5/(1920*epsilon) - 71369/(13436928*epsilon) + 31*pi**4/(1382400*epsilon) - 67*f_3/(34560*epsilon**2) - pi**4/(34560*epsilon**2) + 169481/(44789760*epsilon**2) + f_3/(288*epsilon**3) + 1747/(373248*epsilon**3) - 59/(38880*epsilon**4) - 181/(12960*epsilon**5) + 23/(2160*epsilon**6)","17637":"641*f_3/(622080*epsilon) - f_5/(103680*epsilon) - 1337941/(806215680*epsilon) - 29*pi**4/(6220800*epsilon) + f_3/(5184*epsilon**2) + 7*pi**4/(1036800*epsilon**2) + 242017/(67184640*epsilon**2) - f_3/(1080*epsilon**3) - 5065/(2239488*epsilon**3) - 1759/(933120*epsilon**4) + 403/(77760*epsilon**5) - 19/(6480*epsilon**6)","17638":"f_3**2/(864*epsilon) + 323*f_3/(103680*epsilon) + 7*f_5/(1080*epsilon) - 1762879/(134369280*epsilon) - pi**6/(163296*epsilon) + 53*pi**4/(1036800*epsilon) - f_3/(270*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(172800*epsilon**2) + 69163/(11197440*epsilon**2) - f_3/(240*epsilon**3) + 24937/(1866240*epsilon**3) - 155/(31104*epsilon**4) - 19/(2592*epsilon**5) + 1/(216*epsilon**6)","17639":"f_3**2/(1152*epsilon) - f_3/(51840*epsilon) - 37*f_5/(8640*epsilon) - 17*pi**4/(777600*epsilon) - pi**6/(544320*epsilon) + 15697/(2488320*epsilon) + 7*f_3/(1620*epsilon**2) - f_5/(720*epsilon**2) - 8203/(1244160*epsilon**2) + 7*pi**4/(172800*epsilon**2) + 7*f_3/(1440*epsilon**3) - pi**4/(43200*epsilon**3) + 23/(69120*epsilon**3) - f_3/(360*epsilon**4) + 73/(17280*epsilon**4) - 1/(480*epsilon**5)","17640":"-41*f_3/(31104*epsilon) - pi**4/(1555200*epsilon) + 4883/(80621568*epsilon) + 223*f_3/(51840*epsilon**2) - 401/(1679616*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(480*epsilon**3) - 12497/(5598720*epsilon**3) + 1351/(466560*epsilon**4) - 19/(12960*epsilon**5) + 1/(3240*epsilon**6)","17641":"-197*f_3/(34560*epsilon) - 53*f_5/(8640*epsilon) - pi**4/(24300*epsilon) + 445067/(44789760*epsilon) + 67*f_3/(25920*epsilon**2) - 9323/(8398080*epsilon**2) + pi**4/(64800*epsilon**2) + f_3/(540*epsilon**3) - 1397/(699840*epsilon**3) - 121/(38880*epsilon**4) + 73/(19440*epsilon**5) - 1/(810*epsilon**6)","17642":"-1097*f_3/(311040*epsilon) - f_5/(1728*epsilon) - 83*pi**4/(18662400*epsilon) + 82849/(120932352*epsilon) + 269*f_3/(77760*epsilon**2) + pi**4/(518400*epsilon**2) + 221899/(403107840*epsilon**2) - f_3/(1080*epsilon**3) - 8801/(5598720*epsilon**3) + 749/(699840*epsilon**4) - 41/(116640*epsilon**5) + 1/(19440*epsilon**6)","17643":"-17*f_3**2/(1440*epsilon) - 289*f_3/(13824*epsilon) + 1111*f_5/(17280*epsilon) - 122533/(7464960*epsilon) - pi**6/(120960*epsilon) - 29*pi**4/(6220800*epsilon) - 271*f_3/(25920*epsilon**2) - 19*f_5/(1440*epsilon**2) + 1057/(103680*epsilon**2) + 11*pi**4/(86400*epsilon**2) + 11*f_3/(720*epsilon**3) - 287/(25920*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 13/(1440*epsilon**4) - 1/(360*epsilon**5)","17644":"593*f_3/(373248*epsilon) + 59*f_5/(51840*epsilon) - 23*pi**4/(3110400*epsilon) - 473171/(806215680*epsilon) + 31*f_3/(103680*epsilon**2) - 7*pi**4/(3110400*epsilon**2) + 13813/(13436928*epsilon**2) - 7*f_3/(25920*epsilon**3) - 8191/(11197440*epsilon**3) - 157/(116640*epsilon**4) + 209/(77760*epsilon**5) - 1/(810*epsilon**6)","17645":"157*f_3/(41472*epsilon) + f_5/(5760*epsilon) - 2509501/(806215680*epsilon) + pi**4/(138240*epsilon) - 23*f_3/(4320*epsilon**2) + 2675/(3359232*epsilon**2) + f_3/(576*epsilon**3) + 27559/(11197440*epsilon**3) - 2029/(933120*epsilon**4) + 67/(77760*epsilon**5) - 1/(6480*epsilon**6)","17646":"493*f_3/(207360*epsilon) - 7*f_5/(25920*epsilon) - 1136159/(268738560*epsilon) - 13*pi**4/(2073600*epsilon) - 7*f_3/(2160*epsilon**2) + pi**4/(57600*epsilon**2) + 108659/(22394880*epsilon**2) + f_3/(2880*epsilon**3) - 449/(414720*epsilon**3) - 163/(103680*epsilon**4) + 13/(8640*epsilon**5) - 1/(2160*epsilon**6)","17647":"-3293*f_3/(1866240*epsilon) - 452711/(403107840*epsilon) + 103*pi**4/(18662400*epsilon) + 31*f_3/(38880*epsilon**2) - pi**4/(518400*epsilon**2) + 593693/(201553920*epsilon**2) - f_3/(4320*epsilon**3) - 19607/(5598720*epsilon**3) + 3497/(1399680*epsilon**4) - 41/(38880*epsilon**5) + 1/(4860*epsilon**6)","17648":"-f_3**2/(864*epsilon) - 2219*f_3/(311040*epsilon) - 127*f_5/(51840*epsilon) - pi**6/(3265920*epsilon) + 19*pi**4/(1866240*epsilon) + 313153/(22394880*epsilon) + 487*f_3/(38880*epsilon**2) + f_5/(360*epsilon**2) - 16799/(933120*epsilon**2) - 11*pi**4/(259200*epsilon**2) - 11*f_3/(2160*epsilon**3) + pi**4/(129600*epsilon**3) + 2893/(311040*epsilon**3) + f_3/(1080*epsilon**4) - 5/(1728*epsilon**4) + 1/(2160*epsilon**5)","17649":"f_3/(34560*epsilon) - 14467/(1209323520*epsilon) + 61403/(201553920*epsilon**2) - 223/(209952*epsilon**3) + 2429/(1399680*epsilon**4) - 17/(11664*epsilon**5) + 1/(1944*epsilon**6)","17650":"-7*f_3**2/(4320*epsilon) + 277*f_3/(51840*epsilon) - 41*f_5/(34560*epsilon) - 275881/(44789760*epsilon) - pi**6/(163296*epsilon) + 23*pi**4/(259200*epsilon) - f_3/(576*epsilon**2) + f_5/(108*epsilon**2) - pi**4/(12800*epsilon**2) - 19871/(14929920*epsilon**2) - 7*f_3/(2880*epsilon**3) + 61/(9720*epsilon**3) - 19/(51840*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17651":"f_3**2/(4320*epsilon) - 2347*f_3/(207360*epsilon) + 601*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - 1515413/(67184640*epsilon) - pi**6/(326592*epsilon) + 49*pi**4/(691200*epsilon) - 289*f_3/(17280*epsilon**2) + f_5/(216*epsilon**2) - 37*pi**4/(345600*epsilon**2) + 1326439/(44789760*epsilon**2) + 43*f_3/(2880*epsilon**3) - 27281/(1866240*epsilon**3) + 71/(15552*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17652":"-341*f_3/(103680*epsilon) - 451*f_5/(34560*epsilon) - 17*pi**4/(1382400*epsilon) + 468577/(26873856*epsilon) - 167*f_3/(34560*epsilon**2) - 46531/(5598720*epsilon**2) + 17*pi**4/(345600*epsilon**2) + 17*f_3/(2880*epsilon**3) - 13439/(1866240*epsilon**3) + 1421/(155520*epsilon**4) - 113/(12960*epsilon**5) + 1/(216*epsilon**6)","17653":"-7*f_3**2/(4320*epsilon) - 42923*f_3/(622080*epsilon) + 409*f_5/(6912*epsilon) - 43*pi**4/(414720*epsilon) + pi**6/(81648*epsilon) + 1505977/(67184640*epsilon) + 1241*f_3/(17280*epsilon**2) - 23*f_5/(432*epsilon**2) - 1571561/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) - 151*f_3/(8640*epsilon**3) + 28159/(1866240*epsilon**3) - 1/(15552*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17654":"-169*f_3/(34560*epsilon) - f_5/(576*epsilon) - pi**4/(129600*epsilon) + 193753/(67184640*epsilon) + 49*f_3/(17280*epsilon**2) - 4531/(4199040*epsilon**2) + pi**4/(172800*epsilon**2) + f_3/(1440*epsilon**3) - 49/(139968*epsilon**3) - 23/(5760*epsilon**4) + 103/(19440*epsilon**5) - 7/(3240*epsilon**6)","17655":"-7*f_3**2/(1080*epsilon) - 3631*f_3/(103680*epsilon) + 1859*f_5/(34560*epsilon) - 579001/(44789760*epsilon) + pi**6/(326592*epsilon) + 59*pi**4/(1036800*epsilon) + 19*f_3/(540*epsilon**2) - 7*f_5/(216*epsilon**2) - 7*pi**4/(69120*epsilon**2) + 12241/(14929920*epsilon**2) - f_3/(192*epsilon**3) + 1273/(155520*epsilon**3) - 11/(10368*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17656":"-43*f_3/(19440*epsilon) + 17*f_5/(4320*epsilon) - 19*pi**4/(4147200*epsilon) + 535949/(537477120*epsilon) + 163*f_3/(34560*epsilon**2) - 641657/(134369280*epsilon**2) - pi**4/(103680*epsilon**2) - f_3/(864*epsilon**3) + 4439/(933120*epsilon**3) - 587/(233280*epsilon**4) + 29/(25920*epsilon**5) - 1/(3240*epsilon**6)","17657":"f_3**2/(864*epsilon) - 289*f_3/(51840*epsilon) - 91*f_5/(34560*epsilon) + 49*f_7/(3840*epsilon) - pi**6/(163296*epsilon) - 19453/(44789760*epsilon) + pi**4/(34560*epsilon) - 43*f_3/(8640*epsilon**2) + f_5/(108*epsilon**2) - 46079/(14929920*epsilon**2) + pi**4/(38400*epsilon**2) + f_3/(320*epsilon**3) + 229/(155520*epsilon**3) + 89/(51840*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17658":"43*f_3**2/(8640*epsilon) + 2087*f_3/(124416*epsilon) + 169*f_5/(2880*epsilon) - 144383/(1658880*epsilon) - pi**6/(653184*epsilon) + 13*pi**4/(6220800*epsilon) - 3013*f_3/(51840*epsilon**2) - 143*f_5/(4320*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 19553/(207360*epsilon**2) + 19*f_3/(480*epsilon**3) - 1081/(25920*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 47/(4320*epsilon**4) - 1/(720*epsilon**5)","17659":"-f_3**2/(4320*epsilon) - 2081*f_3/(51840*epsilon) + 1669*f_5/(34560*epsilon) - 72269/(8957952*epsilon) + pi**6/(326592*epsilon) + pi**4/(28800*epsilon) + 283*f_3/(8640*epsilon**2) - 7*f_5/(216*epsilon**2) - pi**4/(12800*epsilon**2) + 2593/(14929920*epsilon**2) - 7*f_3/(2880*epsilon**3) + 113/(19440*epsilon**3) - 19/(51840*epsilon**4) - 7/(2160*epsilon**5) + 1/(720*epsilon**6)","17660":"-41*f_3**2/(8640*epsilon) - 109*f_3/(77760*epsilon) + 1031*f_5/(17280*epsilon) - 60083/(1244160*epsilon) - 7*pi**4/(194400*epsilon) - pi**6/(653184*epsilon) - 337*f_3/(12960*epsilon**2) - 143*f_5/(4320*epsilon**2) + 7*pi**4/(64800*epsilon**2) + 5519/(103680*epsilon**2) + 7*f_3/(240*epsilon**3) - 2869/(103680*epsilon**3) - pi**4/(14400*epsilon**3) - f_3/(120*epsilon**4) + 79/(8640*epsilon**4) - 1/(720*epsilon**5)","17661":"127*f_3**2/(1440*epsilon) + pi**4*f_3/(7200*epsilon) + 1961*f_3/(6480*epsilon) - 11383*f_5/(25920*epsilon) - 527*f_7/(17280*epsilon) - pi**4/(7200*epsilon) - pi**6/(108864*epsilon) - f_3**2/(15*epsilon**2) - 11*f_3/(45*epsilon**2) + 29*f_5/(72*epsilon**2) - pi**6/(13608*epsilon**2) + pi**4/(2700*epsilon**2) + 2*f_3/(45*epsilon**3) - f_5/(18*epsilon**3)","17662":"13*f_3**2/(432*epsilon) - 4963*f_3/(38880*epsilon) + pi**4*f_3/(32400*epsilon) + 1187*f_5/(7776*epsilon) - 403*f_7/(8640*epsilon) - 5*pi**6/(163296*epsilon) + 29*pi**4/(129600*epsilon) - f_3**2/(27*epsilon**2) + 2*f_3/(15*epsilon**2) - 7*f_5/(54*epsilon**2) - pi**4/(3240*epsilon**2) + pi**6/(20412*epsilon**2) - f_3/(27*epsilon**3) + f_5/(27*epsilon**3)","17663":"71*f_3**2/(8640*epsilon) - 2237*f_3/(31104*epsilon) + pi**4*f_3/(129600*epsilon) + 2003*f_5/(31104*epsilon) - 13*f_7/(11520*epsilon) - pi**4/(20736*epsilon) + pi**6/(93312*epsilon) - 7*f_3**2/(432*epsilon**2) + 17*f_3/(160*epsilon**2) - 85*f_5/(864*epsilon**2) - pi**6/(163296*epsilon**2) + pi**4/(25920*epsilon**2) - 7*f_3/(108*epsilon**3) + 7*f_5/(108*epsilon**3)","17664":"-f_3**2/(864*epsilon) - 13*f_3/(34560*epsilon) - 13*f_5/(5760*epsilon) - pi**6/(326592*epsilon) + 11*pi**4/(345600*epsilon) + 550697/(134369280*epsilon) + 59*f_3/(2160*epsilon**2) - f_5/(108*epsilon**2) - 202349/(11197440*epsilon**2) - pi**4/(34560*epsilon**2) - f_3/(48*epsilon**3) + 9653/(373248*epsilon**3) - 1207/(155520*epsilon**4) - 19/(2592*epsilon**5) + 1/(216*epsilon**6)","17665":"71*f_3**2/(8640*epsilon) + 14423*f_3/(933120*epsilon) - 733*f_5/(17280*epsilon) - 43*pi**6/(3265920*epsilon) + 47*pi**4/(1866240*epsilon) + 248363/(11197440*epsilon) - 52*f_3/(1215*epsilon**2) + 47*f_5/(2160*epsilon**2) - pi**4/(25920*epsilon**2) + 6497/(155520*epsilon**2) + 47*f_3/(648*epsilon**3) - 13871/(155520*epsilon**3) + pi**4/(64800*epsilon**3) - 19*f_3/(540*epsilon**4) + 19/(480*epsilon**4) - 7/(1080*epsilon**5)","17666":"1439*f_3/(311040*epsilon) + 5*f_5/(1152*epsilon) - 7045/(746496*epsilon) - pi**4/(388800*epsilon) - 367*f_3/(51840*epsilon**2) - 23*f_5/(2880*epsilon**2) + 11*pi**4/(259200*epsilon**2) + 15467/(1244160*epsilon**2) + 19*f_3/(1440*epsilon**3) - 641/(69120*epsilon**3) - pi**4/(21600*epsilon**3) - f_3/(180*epsilon**4) + 113/(17280*epsilon**4) - 1/(480*epsilon**5)","17667":"121*f_3**2/(34560*epsilon) + pi**4*f_3/(172800*epsilon) + 2039*f_3/(51840*epsilon) - 11953*f_5/(207360*epsilon) + 53*f_7/(5760*epsilon) - pi**6/(373248*epsilon) - pi**4/(172800*epsilon) - 23*f_3**2/(2880*epsilon**2) - 31*f_3/(480*epsilon**2) + 293*f_5/(3456*epsilon**2) - pi**4/(43200*epsilon**2) + pi**6/(217728*epsilon**2) + 7*f_3/(180*epsilon**3) - 7*f_5/(144*epsilon**3)","17668":"119*f_3/(7464960*epsilon) + 7*f_5/(207360*epsilon) - 16453/(1612431360*epsilon) + 29*pi**4/(74649600*epsilon) + 161*f_3/(622080*epsilon**2) + pi**4/(6220800*epsilon**2) + 121249/(100776960*epsilon**2) - 7*f_3/(25920*epsilon**3) - 31655/(13436928*epsilon**3) + 13/(7680*epsilon**4) - 319/(466560*epsilon**5) + 1/(7776*epsilon**6)","17669":"271*f_3/(622080*epsilon) - 538573/(89579520*epsilon) - 29*pi**4/(6220800*epsilon) + 19*f_3/(25920*epsilon**2) + pi**4/(518400*epsilon**2) + 197077/(25194240*epsilon**2) - f_3/(2880*epsilon**3) - 151091/(33592320*epsilon**3) + 311/(186624*epsilon**4) - 19/(46656*epsilon**5) + 1/(19440*epsilon**6)","17670":"23*f_3/(77760*epsilon) + 7*f_5/(207360*epsilon) + 19*pi**4/(18662400*epsilon) + 3925789/(1612431360*epsilon) - 61*f_3/(311040*epsilon**2) - 280247/(161243136*epsilon**2) - pi**4/(1244160*epsilon**2) - f_3/(10368*epsilon**3) - 8861/(8398080*epsilon**3) + 3931/(1866240*epsilon**4) - 317/(233280*epsilon**5) + 7/(19440*epsilon**6)","17671":"97*f_3/(1244160*epsilon) - 7*f_5/(622080*epsilon) - 17*pi**4/(111974400*epsilon) + 2247853/(4837294080*epsilon) - 319*f_3/(1866240*epsilon**2) - 917051/(604661760*epsilon**2) - pi**4/(18662400*epsilon**2) + 7*f_3/(77760*epsilon**3) + 38591/(25194240*epsilon**3) - 947/(1119744*epsilon**4) + 97/(349920*epsilon**5) - 1/(23328*epsilon**6)","17672":"f_3**2/(25920*epsilon) + 1451*f_3/(1244160*epsilon) - 121*f_5/(51840*epsilon) - pi**6/(1959552*epsilon) + pi**4/(4147200*epsilon) + 1292839/(1612431360*epsilon) - 101*f_3/(25920*epsilon**2) + 5*f_5/(2592*epsilon**2) + pi**4/(172800*epsilon**2) + 50503/(26873856*epsilon**2) + 11*f_3/(8640*epsilon**3) - 5191/(2239488*epsilon**3) - 83/(466560*epsilon**4) + 23/(15552*epsilon**5) - 1/(1620*epsilon**6)","17673":"17*f_3**2/(10368*epsilon) - 108983*f_3/(11197440*epsilon) + 23*f_5/(25920*epsilon) - 811*pi**4/(111974400*epsilon) + pi**6/(4898880*epsilon) + 69983/(6718464*epsilon) + 9913*f_3/(933120*epsilon**2) + f_5/(8640*epsilon**2) - 48427/(3732480*epsilon**2) + 23*pi**4/(3110400*epsilon**2) - 671*f_3/(77760*epsilon**3) - pi**4/(777600*epsilon**3) + 9637/(933120*epsilon**3) + 19*f_3/(6480*epsilon**4) - 7/(1620*epsilon**4) + 1/(1296*epsilon**5)","17674":"-109*f_3**2/(103680*epsilon) + 8023*f_3/(2488320*epsilon) - 317*f_5/(69120*epsilon) - 5*pi**6/(7838208*epsilon) + 83*pi**4/(14929920*epsilon) + 65501/(29859840*epsilon) + 637*f_3/(622080*epsilon**2) + 113*f_5/(51840*epsilon**2) - 18023/(7464960*epsilon**2) - 13*pi**4/(1244160*epsilon**2) - f_3/(384*epsilon**3) + pi**4/(172800*epsilon**3) + 1303/(622080*epsilon**3) + f_3/(1440*epsilon**4) - 29/(25920*epsilon**4) + 1/(4320*epsilon**5)","17675":"-f_3**2/(720*epsilon) - 28189*f_3/(622080*epsilon) + 79*f_5/(1920*epsilon) - 229*pi**4/(4147200*epsilon) + 1102549/(134369280*epsilon) + pi**6/(108864*epsilon) + 2047*f_3/(34560*epsilon**2) - 7*f_5/(144*epsilon**2) - 206939/(8957952*epsilon**2) + pi**4/(259200*epsilon**2) - 11*f_3/(540*epsilon**3) + 457/(23328*epsilon**3) - 71/(155520*epsilon**4) - 19/(3240*epsilon**5) + 1/(432*epsilon**6)","17676":"-f_3**2/(960*epsilon) - 12473*f_3/(3732480*epsilon) - 11*f_5/(4320*epsilon) + pi**6/(2177280*epsilon) + 1493*pi**4/(111974400*epsilon) + 1035199/(134369280*epsilon) + 1957*f_3/(466560*epsilon**2) + 29*f_5/(25920*epsilon**2) - 935/(124416*epsilon**2) - pi**4/(64800*epsilon**2) - f_3/(540*epsilon**3) + pi**4/(388800*epsilon**3) + 1571/(466560*epsilon**3) + f_3/(3240*epsilon**4) - 13/(12960*epsilon**4) + 1/(6480*epsilon**5)","17677":"-661*f_3/(829440*epsilon) + 23*f_5/(23040*epsilon) - 118091/(537477120*epsilon) - 7*pi**4/(4976640*epsilon) + 65*f_3/(41472*epsilon**2) - 675919/(268738560*epsilon**2) + 7*pi**4/(2073600*epsilon**2) - 19*f_3/(8640*epsilon**3) + 93683/(22394880*epsilon**3) - 2021/(622080*epsilon**4) + 347/(155520*epsilon**5) - 1/(1296*epsilon**6)","17678":"-449*f_3/(155520*epsilon) - 83*f_5/(34560*epsilon) - 17*pi**4/(3110400*epsilon) + 3271883/(268738560*epsilon) + 173*f_3/(51840*epsilon**2) - 2043257/(134369280*epsilon**2) + 7*pi**4/(345600*epsilon**2) - f_3/(360*epsilon**3) + 95989/(11197440*epsilon**3) - 77/(20736*epsilon**4) + 109/(77760*epsilon**5) - 1/(3240*epsilon**6)","17679":"11*f_3**2/(1440*epsilon) - 60473*f_3/(933120*epsilon) - 49*f_5/(4320*epsilon) - 11*pi**6/(544320*epsilon) - 601*pi**4/(9331200*epsilon) + 307957/(2799360*epsilon) + 145*f_3/(7776*epsilon**2) + 49*f_5/(1080*epsilon**2) - 41089/(622080*epsilon**2) + 13*pi**4/(129600*epsilon**2) + 89*f_3/(3240*epsilon**3) - 4111/(155520*epsilon**3) - pi**4/(64800*epsilon**3) - 11*f_3/(540*epsilon**4) + 101/(4320*epsilon**4) - 1/(216*epsilon**5)","17680":"-7*f_3**2/(270*epsilon) - pi**4*f_3/(8100*epsilon) + 37253*f_3/(77760*epsilon) - 14287*f_5/(38880*epsilon) - 17*f_7/(135*epsilon) - 5*pi**6/(81648*epsilon) + 89*pi**4/(259200*epsilon) + 17*f_3**2/(540*epsilon**2) - 7*f_3/(20*epsilon**2) + 79*f_5/(216*epsilon**2) - pi**6/(20412*epsilon**2) + 7*pi**4/(32400*epsilon**2) + 7*f_3/(270*epsilon**3) - f_5/(27*epsilon**3)","17681":"f_3**2/(3240*epsilon) + 5153*f_3/(311040*epsilon) - 89*f_5/(8640*epsilon) - 460541/(50388480*epsilon) - pi**6/(979776*epsilon) - pi**4/(388800*epsilon) - 661*f_3/(51840*epsilon**2) + 5*f_5/(1296*epsilon**2) + pi**4/(518400*epsilon**2) + 353851/(33592320*epsilon**2) + f_3/(270*epsilon**3) - 2909/(559872*epsilon**3) - 19/(466560*epsilon**4) + 1/(972*epsilon**5) - 1/(3240*epsilon**6)","17682":"691*f_3/(311040*epsilon) + 83*f_5/(10368*epsilon) - 210299/(25194240*epsilon) + 17*pi**4/(777600*epsilon) - 19*f_3/(51840*epsilon**2) - pi**4/(172800*epsilon**2) + 26881/(6718464*epsilon**2) + f_3/(2160*epsilon**3) - 443/(174960*epsilon**3) - 851/(466560*epsilon**4) + 73/(19440*epsilon**5) - 1/(648*epsilon**6)","17683":"-281*f_3/(38880*epsilon) + 263*f_5/(51840*epsilon) - pi**4/(115200*epsilon) + 429107/(100776960*epsilon) - 113*f_3/(51840*epsilon**2) - pi**4/(518400*epsilon**2) + 66139/(33592320*epsilon**2) + f_3/(1080*epsilon**3) - 7093/(2799360*epsilon**3) - 47/(93312*epsilon**4) + 1/(972*epsilon**5) - 1/(3240*epsilon**6)","17684":"-47*f_3**2/(12960*epsilon) - 8861*f_3/(1399680*epsilon) - 199*f_5/(8640*epsilon) - 43*pi**4/(559872*epsilon) - pi**6/(349920*epsilon) + 3142771/(67184640*epsilon) + 3571*f_3/(116640*epsilon**2) + 71*f_5/(6480*epsilon**2) - 20929/(373248*epsilon**2) + 23*pi**4/(388800*epsilon**2) - 103*f_3/(4860*epsilon**3) - pi**4/(97200*epsilon**3) + 79/(2916*epsilon**3) + 2*f_3/(405*epsilon**4) - 1/(162*epsilon**4) + 1/(1620*epsilon**5)","17685":"-173*f_3/(124416*epsilon) + 11*f_5/(10368*epsilon) - pi**4/(194400*epsilon) + 534167/(268738560*epsilon) + f_3/(1296*epsilon**2) - 1339/(4478976*epsilon**2) - pi**4/(518400*epsilon**2) - f_3/(4320*epsilon**3) - 1967/(1866240*epsilon**3) - 41/(155520*epsilon**4) + 11/(6480*epsilon**5) - 1/(1080*epsilon**6)","17686":"f_3**2/(1280*epsilon) + 503*f_3/(51840*epsilon) - 67*f_5/(69120*epsilon) - 4691/(466560*epsilon) - 11*pi**4/(1866240*epsilon) - pi**6/(4354560*epsilon) - 953*f_3/(155520*epsilon**2) - 29*f_5/(17280*epsilon**2) + pi**4/(57600*epsilon**2) + 535/(93312*epsilon**2) + f_3/(480*epsilon**3) - 17/(12960*epsilon**3) - pi**4/(259200*epsilon**3) - f_3/(2160*epsilon**4) + 1/(6480*epsilon**4)","17687":"-233*f_3/(124416*epsilon) + 11*f_5/(51840*epsilon) - 357971/(806215680*epsilon) + pi**4/(311040*epsilon) + 163*f_3/(103680*epsilon**2) - pi**4/(207360*epsilon**2) - 2359/(67184640*epsilon**2) - f_3/(1728*epsilon**3) + 3661/(2239488*epsilon**3) - 41/(14580*epsilon**4) + 209/(77760*epsilon**5) - 1/(810*epsilon**6)","17688":"-197*f_3/(155520*epsilon) + 23*f_5/(34560*epsilon) - 17*pi**4/(6220800*epsilon) + 197089/(268738560*epsilon) + 233*f_3/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + 2237/(22394880*epsilon**2) - f_3/(864*epsilon**3) - 1453/(3732480*epsilon**3) - 97/(38880*epsilon**4) + 31/(5184*epsilon**5) - 1/(270*epsilon**6)","17689":"47*f_3/(622080*epsilon) - pi**4/(3110400*epsilon) - 20341/(806215680*epsilon) - 5*f_3/(20736*epsilon**2) + 877/(26873856*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 2311/(11197440*epsilon**3) + 13/(20736*epsilon**4) - 23/(25920*epsilon**5) + 1/(2160*epsilon**6)","17690":"-3803*f_3/(3732480*epsilon) - 17*f_5/(51840*epsilon) + 103*pi**4/(18662400*epsilon) + 2776297/(1612431360*epsilon) + 13*f_3/(622080*epsilon**2) - 81137/(89579520*epsilon**2) - pi**4/(622080*epsilon**2) + f_3/(10368*epsilon**3) - 5413/(11197440*epsilon**3) + 133/(116640*epsilon**4) - 1/(1215*epsilon**5) + 1/(4320*epsilon**6)","17691":"65*f_3/(93312*epsilon) + 19*f_5/(20736*epsilon) - 96373/(161243136*epsilon) - 17*pi**4/(9331200*epsilon) - 161*f_3/(311040*epsilon**2) - 7*pi**4/(3110400*epsilon**2) - 271/(4478976*epsilon**2) + f_3/(3240*epsilon**3) - 4921/(5598720*epsilon**3) + 347/(186624*epsilon**4) - 29/(19440*epsilon**5) + 1/(2160*epsilon**6)","17692":"-689*f_3/(373248*epsilon) - 11*f_5/(34560*epsilon) + 47*pi**4/(3732480*epsilon) + 66817/(25194240*epsilon) + 503*f_3/(311040*epsilon**2) - 154343/(67184640*epsilon**2) - 23*pi**4/(3110400*epsilon**2) - f_3/(3240*epsilon**3) + 193/(622080*epsilon**3) + 253/(311040*epsilon**4) - 1/(1620*epsilon**5) + 1/(6480*epsilon**6)","17693":"421*f_3/(93312*epsilon) - 287*f_5/(103680*epsilon) - 179273/(100776960*epsilon) - 13*pi**4/(3110400*epsilon) - 53*f_3/(8640*epsilon**2) + 19*pi**4/(3110400*epsilon**2) + 875147/(134369280*epsilon**2) + 79*f_3/(25920*epsilon**3) - 39053/(11197440*epsilon**3) - 1243/(933120*epsilon**4) + 157/(77760*epsilon**5) - 1/(1620*epsilon**6)","17694":"-f_3**2/(1080*epsilon) - 10991*f_3/(622080*epsilon) - 13*f_5/(2304*epsilon) - 23*pi**4/(414720*epsilon) + pi**6/(326592*epsilon) + 427145/(13436928*epsilon) + 47*f_3/(1152*epsilon**2) - 5*f_5/(432*epsilon**2) - 1794473/(44789760*epsilon**2) + 29*pi**4/(1036800*epsilon**2) - 151*f_3/(8640*epsilon**3) + 29023/(1866240*epsilon**3) - 1/(15552*epsilon**4) - 23/(12960*epsilon**5) + 1/(2160*epsilon**6)","17695":"563*f_3/(155520*epsilon) + 7*f_5/(8640*epsilon) + 112157/(67184640*epsilon) + 41*pi**4/(2073600*epsilon) + 13*f_3/(17280*epsilon**2) - 86501/(22394880*epsilon**2) - pi**4/(51840*epsilon**2) - f_3/(432*epsilon**3) + 191/(46656*epsilon**3) + 67/(15552*epsilon**4) - 1/(81*epsilon**5) + 7/(1080*epsilon**6)","17696":"349*f_3/(1866240*epsilon) - 7*f_5/(103680*epsilon) - 945011/(268738560*epsilon) - 7*pi**4/(1555200*epsilon) - 17*f_3/(103680*epsilon**2) + pi**4/(388800*epsilon**2) + 18389/(7464960*epsilon**2) + f_3/(3240*epsilon**3) + 1553/(1244160*epsilon**3) - 7/(1620*epsilon**4) + 119/(25920*epsilon**5) - 1/(540*epsilon**6)","19621":"-40697/(89579520*epsilon**2) + 6503/(7464960*epsilon**3) - 677/(622080*epsilon**4) + 7/(10368*epsilon**5) - 1/(2160*epsilon**6)","19622":"15169/(214990848*epsilon**2) - 241/(995328*epsilon**3) + 29/(82944*epsilon**4) - 5/(13824*epsilon**5) + 1/(5184*epsilon**6)","19623":"-1379/(8957952*epsilon**2) + 2455/(2985984*epsilon**3) - 361/(248832*epsilon**4) + 31/(20736*epsilon**5) - 1/(864*epsilon**6)","19624":"-1379/(35831808*epsilon**3) + 269/(2985984*epsilon**4) - 23/(248832*epsilon**5) + 1/(10368*epsilon**6)","19625":"1043/(9953280*epsilon**2) - 2209/(7464960*epsilon**3) + 5809/(14929920*epsilon**4) - 11/(38880*epsilon**5) + 1/(6912*epsilon**6)","19626":"-79*f_3/(414720*epsilon**2) + 38233/(89579520*epsilon**2) + f_3/(3456*epsilon**3) - 583/(2985984*epsilon**3) - 107/(248832*epsilon**4) + 23/(20736*epsilon**5) - 7/(8640*epsilon**6)","19627":"19*f_3/(414720*epsilon**2) - 4169/(268738560*epsilon**2) - f_3/(13824*epsilon**3) + 2219/(89579520*epsilon**3) + 1099/(14929920*epsilon**4) - 167/(622080*epsilon**5) + 5/(20736*epsilon**6)","19628":"28639/(1074954240*epsilon**2) - 5471/(59719680*epsilon**3) + 641/(4976640*epsilon**4) - 167/(1244160*epsilon**5) + 7/(103680*epsilon**6)","19629":"151*f_3/(552960*epsilon**2) + 7*f_5/(138240*epsilon**2) - 3295/(5971968*epsilon**2) + 11*pi**4/(49766400*epsilon**2) - 41*f_3/(103680*epsilon**3) - pi**4/(1036800*epsilon**3) + 523/(552960*epsilon**3) + f_3/(2160*epsilon**4) - 67/(82944*epsilon**4) + 13/(34560*epsilon**5)","19630":"-1633/(1934917632*epsilon**2) + 1103/(161243136*epsilon**3) - 271/(13436928*epsilon**4) + 1/(31104*epsilon**5) - 1/(46656*epsilon**6)","19631":"923/(967458816*epsilon**2) + 599/(80621568*epsilon**3) - 199/(6718464*epsilon**4) + 1/(15552*epsilon**5) - 1/(23328*epsilon**6)","19632":"-7313/(241864704*epsilon**2) + 8111/(80621568*epsilon**3) - 1357/(6718464*epsilon**4) + 5/(34992*epsilon**5) - 1/(23328*epsilon**6)","19633":"71*f_3/(746496*epsilon**2) - 497/(2985984*epsilon**2) - 7*f_3/(31104*epsilon**3) + 109/(186624*epsilon**3) + f_3/(2592*epsilon**4) - 35/(31104*epsilon**4) + 1/(1296*epsilon**5)","19634":"71/(3359232*epsilon**2) - 1229/(8957952*epsilon**3) + 289/(746496*epsilon**4) - 1/(1728*epsilon**5) + 1/(2592*epsilon**6)","19635":"71/(3359232*epsilon**2) - 1229/(8957952*epsilon**3) + 289/(746496*epsilon**4) - 1/(1728*epsilon**5) + 1/(2592*epsilon**6)","19636":"-5041/(53747712*epsilon**2) + 497/(1119744*epsilon**3) - 5/(3888*epsilon**4) + 7/(3888*epsilon**5) - 1/(648*epsilon**6)","19637":"7313/(322486272*epsilon**2) - 85/(839808*epsilon**3) + 529/(2239488*epsilon**4) - 25/(93312*epsilon**5) + 1/(7776*epsilon**6)","19638":"-497/(26873856*epsilon**2) + 101/(279936*epsilon**3) - 25/(20736*epsilon**4) + 17/(7776*epsilon**5) - 1/(648*epsilon**6)","19639":"8591/(161243136*epsilon**2) - 3043/(13436928*epsilon**3) + 193/(373248*epsilon**4) - 13/(23328*epsilon**5) + 1/(3888*epsilon**6)","19640":"-71/(4478976*epsilon**3) + 127/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","19641":"-71/(4478976*epsilon**3) + 127/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","19642":"781/(107495424*epsilon**3) - 25/(995328*epsilon**4) + 1/(20736*epsilon**5) - 1/(31104*epsilon**6)","19643":"781/(107495424*epsilon**3) - 25/(995328*epsilon**4) + 1/(20736*epsilon**5) - 1/(31104*epsilon**6)","19644":"-355/(71663616*epsilon**4) + 35/(2985984*epsilon**5) - 5/(248832*epsilon**6)","19645":"-14311/(644972544*epsilon**2) + 16039/(214990848*epsilon**3) - 739/(5971968*epsilon**4) + 7/(55296*epsilon**5) - 7/(124416*epsilon**6)","19646":"-18203/(201553920*epsilon**2) + 4147/(26873856*epsilon**3) - 1589/(8957952*epsilon**4) + 1/(8640*epsilon**5) - 11/(311040*epsilon**6)","19647":"1301/(26873856*epsilon**2) - 127/(497664*epsilon**3) + 1433/(2985984*epsilon**4) - 35/(62208*epsilon**5) + 7/(20736*epsilon**6)","19648":"29*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 16537/(107495424*epsilon**2) - f_3/(17280*epsilon**3) - 1039/(3732480*epsilon**3) + 1003/(2488320*epsilon**4) - 11/(25920*epsilon**5) + 11/(51840*epsilon**6)","19649":"1301/(107495424*epsilon**3) - 985/(35831808*epsilon**4) + 7/(186624*epsilon**5) - 7/(248832*epsilon**6)","19650":"-f_3/(184320*epsilon**2) - pi**4/(49766400*epsilon**2) - 889/(1612431360*epsilon**2) + f_3/(103680*epsilon**3) + 5/(6718464*epsilon**3) - 47/(2985984*epsilon**4) + 7/(155520*epsilon**5) - 11/(311040*epsilon**6)","19651":"-f_3/(368640*epsilon**2) - 23/(10077696*epsilon**2) - pi**4/(99532800*epsilon**2) + f_3/(207360*epsilon**3) + 29/(53747712*epsilon**3) - 247/(29859840*epsilon**4) + 7/(311040*epsilon**5) - 11/(622080*epsilon**6)","19652":"-5*f_3/(20736*epsilon**2) + pi**4/(2073600*epsilon**2) + 35503/(89579520*epsilon**2) + f_3/(2880*epsilon**3) - 3191/(3732480*epsilon**3) + 173/(311040*epsilon**4) + 7/(6480*epsilon**5) - 1/(864*epsilon**6)","19653":"11*f_3/(248832*epsilon**2) - 5357/(71663616*epsilon**2) - f_3/(20736*epsilon**3) + 127/(995328*epsilon**3) + 1/(5184*epsilon**4) - 11/(20736*epsilon**5) + 1/(3456*epsilon**6)","19654":"-f_3/(10368*epsilon**2) + 487/(2985984*epsilon**2) + f_3/(3456*epsilon**3) - 587/(995328*epsilon**3) - 19/(82944*epsilon**4) + 5/(2304*epsilon**5) - 1/(576*epsilon**6)","19655":"-f_3/(41472*epsilon**3) + 487/(11943936*epsilon**3) - 25/(995328*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","19656":"f_3/(31104*epsilon**2) - 19783/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 6437/(44789760*epsilon**3) - 151/(2488320*epsilon**4) - 1/(5184*epsilon**5) + 1/(5760*epsilon**6)","19657":"49*f_3/(1244160*epsilon**2) - 25939/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 6113/(44789760*epsilon**3) - 151/(2488320*epsilon**4) - 1/(5184*epsilon**5) + 1/(5760*epsilon**6)","19658":"173*f_3/(2488320*epsilon**2) - 5657/(89579520*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 205/(4478976*epsilon**3) + 109/(622080*epsilon**4) - 1/(5184*epsilon**5) + 1/(12960*epsilon**6)","19659":"7*f_3/(497664*epsilon**2) - pi**4/(6220800*epsilon**2) + 1033/(89579520*epsilon**2) + f_3/(34560*epsilon**3) - 2071/(22394880*epsilon**3) + 29/(124416*epsilon**4) - 1/(5184*epsilon**5) + 1/(12960*epsilon**6)","19660":"f_3/(124416*epsilon**2) - pi**4/(24883200*epsilon**2) + 407/(17915904*epsilon**2) + f_3/(23040*epsilon**3) - 37/(349920*epsilon**3) + 77/(311040*epsilon**4) - 1/(5184*epsilon**5) + 1/(12960*epsilon**6)","19661":"-91*f_3/(207360*epsilon**2) + pi**4/(829440*epsilon**2) + 19673/(44789760*epsilon**2) + 5*f_3/(6912*epsilon**3) - 685/(746496*epsilon**3) + 47/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","19662":"11*f_3/(25920*epsilon**2) - 31501/(44789760*epsilon**2) + 11*pi**4/(4147200*epsilon**2) - 13*f_3/(11520*epsilon**3) + 3631/(3732480*epsilon**3) - 223/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","19663":"-f_3/(1728*epsilon**2) + f_5/(3456*epsilon**2) - pi**4/(829440*epsilon**2) + 15011/(44789760*epsilon**2) + 5*f_3/(6912*epsilon**3) - 2993/(3732480*epsilon**3) - 7/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","19664":"11*f_3/(46080*epsilon**2) - 19*f_5/(69120*epsilon**2) + pi**4/(4147200*epsilon**2) + 953/(14929920*epsilon**2) - 41*f_3/(51840*epsilon**3) - pi**4/(1036800*epsilon**3) + 377/(497664*epsilon**3) + f_3/(960*epsilon**4) - 329/(207360*epsilon**4) + 11/(17280*epsilon**5)","19665":"19*f_3/(414720*epsilon**2) - 4169/(268738560*epsilon**2) - f_3/(13824*epsilon**3) + 2219/(89579520*epsilon**3) + 1099/(14929920*epsilon**4) - 167/(622080*epsilon**5) + 5/(20736*epsilon**6)","19666":"-49*f_3/(2488320*epsilon**2) - pi**4/(2488320*epsilon**2) + 4147/(179159040*epsilon**2) + f_3/(13824*epsilon**3) - 13/(29859840*epsilon**3) - 19/(4976640*epsilon**4) - 43/(207360*epsilon**5) + 7/(34560*epsilon**6)","19667":"61*f_3/(1244160*epsilon**2) - 637/(16796160*epsilon**2) - 7*pi**4/(24883200*epsilon**2) - f_3/(17280*epsilon**3) + 7031/(44789760*epsilon**3) - 281/(3732480*epsilon**4) - 19/(103680*epsilon**5) + 1/(6480*epsilon**6)","19668":"-11*f_3/(995328*epsilon**2) + 20317/(1289945088*epsilon**2) + f_3/(82944*epsilon**3) - 389/(13436928*epsilon**3) - 67/(1492992*epsilon**4) + 17/(124416*epsilon**5) - 5/(62208*epsilon**6)","19669":"-7*f_3/(276480*epsilon**2) + pi**4/(24883200*epsilon**2) + 4889/(80621568*epsilon**2) + f_3/(207360*epsilon**3) - 1987/(29859840*epsilon**3) - 437/(4478976*epsilon**4) + 89/(622080*epsilon**5) - 1/(17280*epsilon**6)","19670":"-12467/(1612431360*epsilon**2) + 3113/(67184640*epsilon**3) - 959/(11197440*epsilon**4) + 1/(19440*epsilon**5) - 1/(77760*epsilon**6)","19671":"f_3/(41472*epsilon**2) - 1847/(53747712*epsilon**2) - f_3/(13824*epsilon**3) + 769/(5971968*epsilon**3) + 73/(1492992*epsilon**4) - 67/(124416*epsilon**5) + 5/(10368*epsilon**6)","19672":"f_3/(34560*epsilon**2) - 20053/(268738560*epsilon**2) - pi**4/(2073600*epsilon**2) + f_3/(11520*epsilon**3) + 4159/(44789760*epsilon**3) + 629/(3732480*epsilon**4) - 31/(62208*epsilon**5) + 1/(2880*epsilon**6)","19673":"-f_3/(276480*epsilon**2) - pi**4/(8294400*epsilon**2) + 5021/(179159040*epsilon**2) - f_3/(69120*epsilon**3) - 917/(17915904*epsilon**3) + 83/(497664*epsilon**4) - 23/(124416*epsilon**5) + 1/(12960*epsilon**6)","19674":"f_3/(165888*epsilon**3) - 1847/(214990848*epsilon**3) + 115/(17915904*epsilon**4) + 47/(1492992*epsilon**5) - 5/(124416*epsilon**6)","19675":"f_3/(1244160*epsilon**2) - 23/(5598720*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(69120*epsilon**3) + 41/(29859840*epsilon**3) + 131/(22394880*epsilon**4) + 91/(1866240*epsilon**5) - 1/(17280*epsilon**6)","19676":"f_3/(4976640*epsilon**2) - 73/(33592320*epsilon**2) + pi**4/(49766400*epsilon**2) + f_3/(414720*epsilon**3) - 1151/(179159040*epsilon**3) - 11/(8957952*epsilon**4) + 71/(3732480*epsilon**5) - 1/(77760*epsilon**6)","19677":"-31*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 16271/(3224862720*epsilon**2) + f_3/(414720*epsilon**3) - 2059/(537477120*epsilon**3) - 1769/(89579520*epsilon**4) + 199/(3732480*epsilon**5) - 23/(622080*epsilon**6)","19678":"-6869/(3224862720*epsilon**2) - 469/(67184640*epsilon**3) - 77/(14929920*epsilon**4) + 77/(1866240*epsilon**5) - 1/(34560*epsilon**6)","19679":"-31*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 3481/(644972544*epsilon**2) + f_3/(414720*epsilon**3) - 347/(107495424*epsilon**3) - 1769/(89579520*epsilon**4) + 199/(3732480*epsilon**5) - 23/(622080*epsilon**6)","19680":"f_3/(2488320*epsilon**2) + 707/(644972544*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(138240*epsilon**3) + 133/(537477120*epsilon**3) - 509/(29859840*epsilon**4) + 187/(3732480*epsilon**5) - 7/(207360*epsilon**6)","19681":"43/(358318080*epsilon**2) + 397/(14929920*epsilon**3) - 23/(3732480*epsilon**4) - 19/(155520*epsilon**5) + 1/(10368*epsilon**6)","19682":"-5401/(2579890176*epsilon**2) + 1615/(107495424*epsilon**3) - 13/(279936*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","19683":"491/(107495424*epsilon**2) - 1487/(35831808*epsilon**3) + 461/(2985984*epsilon**4) - 65/(248832*epsilon**5) + 1/(6912*epsilon**6)","19684":"491/(429981696*epsilon**3) - 83/(11943936*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","19685":"-11*f_3/(25920*epsilon**2) + f_5/(3456*epsilon**2) + 757/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(3840*epsilon**3) - 1177/(2985984*epsilon**3) + 473/(1244160*epsilon**4) + 43/(103680*epsilon**5) - 1/(2160*epsilon**6)","19686":"-31*f_3/(2488320*epsilon**2) - pi**4/(2488320*epsilon**2) + 3391/(179159040*epsilon**2) + f_3/(13824*epsilon**3) - 229/(29859840*epsilon**3) - 19/(4976640*epsilon**4) - 43/(207360*epsilon**5) + 7/(34560*epsilon**6)","19687":"f_3/(2488320*epsilon**2) - 361/(179159040*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(138240*epsilon**3) + 13/(59719680*epsilon**3) + 19/(8957952*epsilon**4) + 91/(3732480*epsilon**5) - 1/(34560*epsilon**6)","19688":"181*f_3/(311040*epsilon**2) - 809/(1105920*epsilon**2) + pi**4/(2073600*epsilon**2) - 77*f_3/(51840*epsilon**3) + 1373/(829440*epsilon**3) + f_3/(864*epsilon**4) - 31/(23040*epsilon**4) + 7/(17280*epsilon**5)","19689":"-19*f_3/(276480*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 6821/(59719680*epsilon**2) + 19*f_3/(138240*epsilon**3) - 2113/(9953280*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 7/(41472*epsilon**4) - 17/(207360*epsilon**5)","19690":"-f_3/(7680*epsilon**2) + 13*pi**4/(37324800*epsilon**2) + 2417/(17915904*epsilon**2) + 19*f_3/(69120*epsilon**3) - 3/(10240*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 67/(207360*epsilon**4) - 7/(51840*epsilon**5)","19691":"623*f_3/(2488320*epsilon**2) + f_5/(8640*epsilon**2) - 3679/(7464960*epsilon**2) - 11*pi**4/(24883200*epsilon**2) - f_3/(2160*epsilon**3) + pi**4/(518400*epsilon**3) + 1763/(2488320*epsilon**3) + f_3/(4320*epsilon**4) - 11/(23040*epsilon**4) + 1/(3456*epsilon**5)","19692":"-77*f_3/(1492992*epsilon**2) + 77/(884736*epsilon**2) + f_3/(6912*epsilon**3) - 1/(4096*epsilon**3) - f_3/(10368*epsilon**4) + 17/(62208*epsilon**4) - 5/(41472*epsilon**5)","19693":"7*f_3/(62208*epsilon**2) - 7/(36864*epsilon**2) - 11*f_3/(20736*epsilon**3) + 11/(12288*epsilon**3) + f_3/(1728*epsilon**4) - 101/(82944*epsilon**4) + 5/(6912*epsilon**5)","19694":"7*f_3/(248832*epsilon**3) - 7/(147456*epsilon**3) - f_3/(20736*epsilon**4) + 1/(12288*epsilon**4) - 5/(82944*epsilon**5)","19695":"593*f_3/(1244160*epsilon**2) - f_5/(17280*epsilon**2) - 5843/(29859840*epsilon**2) - 23*pi**4/(12441600*epsilon**2) - 13*f_3/(17280*epsilon**3) + 823/(2488320*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 53/(69120*epsilon**4) + 7/(17280*epsilon**5)","19696":"-f_3/(69120*epsilon**2) - 2839/(179159040*epsilon**2) + 11*pi**4/(37324800*epsilon**2) + 11*f_3/(138240*epsilon**3) - pi**4/(2488320*epsilon**3) - 449/(29859840*epsilon**3) - f_3/(20736*epsilon**4) + 67/(414720*epsilon**4) - 29/(207360*epsilon**5)","19697":"-109*f_3/(103680*epsilon**2) + 25*f_5/(10368*epsilon**2) - 541/(414720*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(960*epsilon**3) - 5*f_5/(1728*epsilon**3) + 13/(6480*epsilon**3) - 1/(960*epsilon**4)","19698":"-f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(829440*epsilon**2) + 13/(46080*epsilon**2) + 7*f_3/(10368*epsilon**3) - 19/(31104*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 1/(2880*epsilon**4)","19699":"-37*f_3/(69120*epsilon**2) - f_5/(2160*epsilon**2) - pi**4/(414720*epsilon**2) + 53/(51840*epsilon**2) + 7*f_3/(5184*epsilon**3) - 217/(155520*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 1/(1440*epsilon**4)","19700":"5*f_3/(15552*epsilon**2) - 1/(2592*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(10368*epsilon**3) + f_3/(864*epsilon**4) - 17/(10368*epsilon**4) + 1/(1728*epsilon**5)","19701":"5*f_3/(15552*epsilon**2) - 1/(2592*epsilon**2) - 7*f_3/(5184*epsilon**3) + 17/(10368*epsilon**3) + f_3/(864*epsilon**4) - 17/(10368*epsilon**4) + 1/(1728*epsilon**5)","19702":"-f_3/(124416*epsilon**2) - 9653/(161243136*epsilon**2) + f_3/(41472*epsilon**3) + 4427/(17915904*epsilon**3) - 1087/(4478976*epsilon**4) + 49/(373248*epsilon**5) - 1/(31104*epsilon**6)","19703":"7*f_3/(62208*epsilon**2) - 7/(36864*epsilon**2) - 11*f_3/(20736*epsilon**3) + 11/(12288*epsilon**3) + f_3/(1728*epsilon**4) - 101/(82944*epsilon**4) + 5/(6912*epsilon**5)","19704":"-9445/(322486272*epsilon**2) + 14033/(107495424*epsilon**3) - 1351/(8957952*epsilon**4) + 55/(746496*epsilon**5) - 1/(62208*epsilon**6)","19705":"11*f_3/(31104*epsilon**2) - 833/(1492992*epsilon**2) + pi**4/(622080*epsilon**2) - 17*f_3/(10368*epsilon**3) - pi**4/(207360*epsilon**3) + 1229/(497664*epsilon**3) + f_3/(576*epsilon**4) - 37/(13824*epsilon**4) + 1/(1152*epsilon**5)","19706":"-7*f_3/(20736*epsilon**2) + 3335/(8957952*epsilon**2) + 7*f_3/(6912*epsilon**3) - 3595/(2985984*epsilon**3) - 11/(248832*epsilon**4) + 23/(20736*epsilon**5) - 1/(1728*epsilon**6)","19707":"361/(13436928*epsilon**2) - 881/(4478976*epsilon**3) + 103/(186624*epsilon**4) - 23/(31104*epsilon**5) + 1/(2592*epsilon**6)","19708":"361/(13436928*epsilon**2) - 881/(4478976*epsilon**3) + 103/(186624*epsilon**4) - 23/(31104*epsilon**5) + 1/(2592*epsilon**6)","19709":"f_3/(20736*epsilon**2) - 409/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 1013/(2985984*epsilon**3) - 227/(248832*epsilon**4) + 23/(20736*epsilon**5) - 1/(1728*epsilon**6)","19710":"f_3/(20736*epsilon**2) - 409/(8957952*epsilon**2) - f_3/(6912*epsilon**3) + 1013/(2985984*epsilon**3) - 227/(248832*epsilon**4) + 23/(20736*epsilon**5) - 1/(1728*epsilon**6)","19711":"-f_3/(10368*epsilon**2) + 487/(2985984*epsilon**2) + f_3/(3456*epsilon**3) - 587/(995328*epsilon**3) - 19/(82944*epsilon**4) + 5/(2304*epsilon**5) - 1/(576*epsilon**6)","19712":"f_3/(41472*epsilon**2) + 239/(8957952*epsilon**2) - f_3/(13824*epsilon**3) - 1433/(8957952*epsilon**3) + 239/(746496*epsilon**4) - 17/(62208*epsilon**5) + 1/(10368*epsilon**6)","19713":"-13/(6718464*epsilon**2) + 161/(8957952*epsilon**3) - 181/(2985984*epsilon**4) + 11/(124416*epsilon**5) - 1/(20736*epsilon**6)","19714":"f_3/(20736*epsilon**2) - 337/(4478976*epsilon**2) - f_3/(6912*epsilon**3) + 1183/(4478976*epsilon**3) - 5/(124416*epsilon**4) - 1/(3456*epsilon**5) + 1/(5184*epsilon**6)","19715":"-13*f_3/(248832*epsilon**2) - pi**4/(7464960*epsilon**2) + 937/(8957952*epsilon**2) + 17*f_3/(82944*epsilon**3) - 1321/(2985984*epsilon**3) + pi**4/(2488320*epsilon**3) - f_3/(6912*epsilon**4) + 1/(2304*epsilon**4) - 1/(6912*epsilon**5)","19716":"1301/(26873856*epsilon**2) - 127/(497664*epsilon**3) + 1433/(2985984*epsilon**4) - 35/(62208*epsilon**5) + 7/(20736*epsilon**6)","19717":"-f_3/(1492992*epsilon**2) - 1/(644972544*epsilon**2) + f_3/(497664*epsilon**3) + 53/(214990848*epsilon**3) + 31/(17915904*epsilon**4) - 5/(497664*epsilon**5) + 1/(124416*epsilon**6)","19718":"-f_3/(1492992*epsilon**2) + 119/(644972544*epsilon**2) + f_3/(497664*epsilon**3) - 163/(214990848*epsilon**3) + 55/(17915904*epsilon**4) - 5/(497664*epsilon**5) + 1/(124416*epsilon**6)","19719":"-f_3/(13824*epsilon**2) + pi**4/(3732480*epsilon**2) + 127/(1119744*epsilon**2) + 31*f_3/(124416*epsilon**3) - 181/(373248*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 31/(62208*epsilon**4) - 1/(5184*epsilon**5)","19720":"-f_3/(5184*epsilon**2) + 5*f_5/(5184*epsilon**2) - 13/(15552*epsilon**2) + f_3/(1728*epsilon**3) - 5*f_5/(1728*epsilon**3) + 1/(324*epsilon**3) - 1/(576*epsilon**4)","19721":"-1799/(80621568*epsilon**2) + 743/(6718464*epsilon**3) - 1541/(8957952*epsilon**4) + 13/(93312*epsilon**5) - 1/(20736*epsilon**6)","19722":"-1799/(80621568*epsilon**2) + 743/(6718464*epsilon**3) - 1541/(8957952*epsilon**4) + 13/(93312*epsilon**5) - 1/(20736*epsilon**6)","19723":"-5*f_3/(31104*epsilon**2) - pi**4/(622080*epsilon**2) + 29/(93312*epsilon**2) + 11*f_3/(10368*epsilon**3) - 35/(31104*epsilon**3) + pi**4/(207360*epsilon**3) - f_3/(576*epsilon**4) + 1/(1728*epsilon**4)","19724":"77/(80621568*epsilon**2) - 67/(26873856*epsilon**3) - 49/(4478976*epsilon**4) + 5/(124416*epsilon**5) - 1/(31104*epsilon**6)","19725":"77/(80621568*epsilon**2) - 67/(26873856*epsilon**3) - 49/(4478976*epsilon**4) + 5/(124416*epsilon**5) - 1/(31104*epsilon**6)","19726":"91/(80621568*epsilon**2) - 107/(26873856*epsilon**3) - 5/(279936*epsilon**4) + 5/(62208*epsilon**5) - 1/(15552*epsilon**6)","19727":"91/(80621568*epsilon**2) - 107/(26873856*epsilon**3) - 5/(279936*epsilon**4) + 5/(62208*epsilon**5) - 1/(15552*epsilon**6)","19728":"-233/(241864704*epsilon**2) - 283/(161243136*epsilon**3) + 367/(17915904*epsilon**4) - 25/(1119744*epsilon**5) + 1/(124416*epsilon**6)","19729":"-233/(241864704*epsilon**2) - 283/(161243136*epsilon**3) + 367/(17915904*epsilon**4) - 25/(1119744*epsilon**5) + 1/(124416*epsilon**6)","19730":"-1753/(53747712*epsilon**2) + 211/(1990656*epsilon**3) + 175/(2985984*epsilon**4) - 41/(124416*epsilon**5) + 5/(20736*epsilon**6)","19731":"-1753/(53747712*epsilon**2) + 211/(1990656*epsilon**3) + 175/(2985984*epsilon**4) - 41/(124416*epsilon**5) + 5/(20736*epsilon**6)","19732":"-f_3/(124416*epsilon**2) - 1973/(161243136*epsilon**2) + f_3/(41472*epsilon**3) + 3295/(53747712*epsilon**3) - 821/(8957952*epsilon**4) + 11/(186624*epsilon**5) - 1/(62208*epsilon**6)","19733":"-79/(26873856*epsilon**2) + 47/(2239488*epsilon**3) - 181/(2985984*epsilon**4) + 11/(124416*epsilon**5) - 1/(20736*epsilon**6)","19734":"467/(322486272*epsilon**2) + 203/(107495424*epsilon**3) - 695/(17915904*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","19735":"467/(322486272*epsilon**2) + 203/(107495424*epsilon**3) - 695/(17915904*epsilon**4) + 55/(746496*epsilon**5) - 5/(124416*epsilon**6)","19736":"-f_3/(27648*epsilon**2) + pi**4/(7464960*epsilon**2) + 221/(5971968*epsilon**2) + 31*f_3/(248832*epsilon**3) - 365/(1990656*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 17/(62208*epsilon**4) - 7/(41472*epsilon**5)","19737":"-f_3/(27648*epsilon**2) + pi**4/(7464960*epsilon**2) + 221/(5971968*epsilon**2) + 31*f_3/(248832*epsilon**3) - 365/(1990656*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 17/(62208*epsilon**4) - 7/(41472*epsilon**5)","19738":"f_3/(248832*epsilon**2) + 133/(107495424*epsilon**2) - f_3/(82944*epsilon**3) + 509/(107495424*epsilon**3) - 439/(8957952*epsilon**4) + 65/(746496*epsilon**5) - 1/(20736*epsilon**6)","19739":"f_3/(248832*epsilon**2) + 133/(107495424*epsilon**2) - f_3/(82944*epsilon**3) + 509/(107495424*epsilon**3) - 439/(8957952*epsilon**4) + 65/(746496*epsilon**5) - 1/(20736*epsilon**6)","19740":"-f_3/(41472*epsilon**2) + 3917/(53747712*epsilon**2) + f_3/(13824*epsilon**3) - 689/(1990656*epsilon**3) + 695/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","19741":"4711/(161243136*epsilon**2) - 18155/(161243136*epsilon**3) + 2275/(26873856*epsilon**4) - 35/(1119744*epsilon**5) + 1/(186624*epsilon**6)","19742":"f_3/(746496*epsilon**2) + 1589/(967458816*epsilon**2) - f_3/(248832*epsilon**3) - 1027/(107495424*epsilon**3) + 505/(26873856*epsilon**4) - 37/(2239488*epsilon**5) + 1/(186624*epsilon**6)","19743":"491/(107495424*epsilon**2) - 1487/(35831808*epsilon**3) + 461/(2985984*epsilon**4) - 65/(248832*epsilon**5) + 1/(6912*epsilon**6)","19744":"4433/(1934917632*epsilon**2) - 2119/(214990848*epsilon**3) + 613/(53747712*epsilon**4) - 37/(4478976*epsilon**5) + 1/(373248*epsilon**6)","19745":"-1105/(53747712*epsilon**2) + 139/(1990656*epsilon**3) + 175/(2985984*epsilon**4) - 41/(124416*epsilon**5) + 5/(20736*epsilon**6)","19746":"-1105/(53747712*epsilon**2) + 139/(1990656*epsilon**3) + 175/(2985984*epsilon**4) - 41/(124416*epsilon**5) + 5/(20736*epsilon**6)","19747":"109/(241864704*epsilon**2) - 1039/(161243136*epsilon**3) + 391/(17915904*epsilon**4) - 25/(1119744*epsilon**5) + 1/(124416*epsilon**6)","19748":"-689/(40310784*epsilon**2) + 1531/(13436928*epsilon**3) - 553/(2239488*epsilon**4) + 37/(186624*epsilon**5) - 1/(15552*epsilon**6)","19749":"-689/(40310784*epsilon**2) + 1531/(13436928*epsilon**3) - 553/(2239488*epsilon**4) + 37/(186624*epsilon**5) - 1/(15552*epsilon**6)","19750":"-f_3/(248832*epsilon**2) + 377/(80621568*epsilon**2) + f_3/(82944*epsilon**3) - 373/(26873856*epsilon**3) - 19/(2239488*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","19751":"2153/(53747712*epsilon**2) - 445/(1990656*epsilon**3) + 587/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","19752":"2153/(53747712*epsilon**2) - 445/(1990656*epsilon**3) + 587/(1492992*epsilon**4) - 35/(124416*epsilon**5) + 1/(10368*epsilon**6)","19753":"f_3/(248832*epsilon**2) - 275/(107495424*epsilon**2) - f_3/(82944*epsilon**3) + 2021/(107495424*epsilon**3) - 511/(8957952*epsilon**4) + 65/(746496*epsilon**5) - 1/(20736*epsilon**6)","19754":"-5*f_3/(15552*epsilon**2) - pi**4/(311040*epsilon**2) + 49/(93312*epsilon**2) + 11*f_3/(5184*epsilon**3) - 61/(31104*epsilon**3) + pi**4/(103680*epsilon**3) - f_3/(288*epsilon**4) + 1/(864*epsilon**4)","19755":"-f_3/(6912*epsilon**2) + 341/(2239488*epsilon**2) + f_3/(2304*epsilon**3) - 469/(746496*epsilon**3) + 11/(31104*epsilon**4) + 7/(10368*epsilon**5) - 1/(1728*epsilon**6)","19756":"f_3/(10368*epsilon**2) - 125/(4478976*epsilon**2) - f_3/(3456*epsilon**3) - 107/(4478976*epsilon**3) + 353/(746496*epsilon**4) - 1/(1944*epsilon**5) + 1/(5184*epsilon**6)","19757":"-f_3/(13824*epsilon**2) + 223/(1990656*epsilon**2) + f_3/(4608*epsilon**3) - 8237/(17915904*epsilon**3) + 371/(746496*epsilon**4) - 55/(124416*epsilon**5) + 1/(5184*epsilon**6)","19758":"-71/(4478976*epsilon**3) + 127/(1492992*epsilon**4) - 11/(62208*epsilon**5) + 1/(5184*epsilon**6)","19759":"11/(2239488*epsilon**3) - 13/(373248*epsilon**4) + 19/(248832*epsilon**5) - 1/(20736*epsilon**6)","19760":"11/(2239488*epsilon**3) - 13/(373248*epsilon**4) + 19/(248832*epsilon**5) - 1/(20736*epsilon**6)","19761":"-1/(93312*epsilon**3) + 1/(10368*epsilon**4) - 1/(3456*epsilon**5) + 1/(3456*epsilon**6)","19762":"-5/(1492992*epsilon**4) + 5/(248832*epsilon**5) - 5/(165888*epsilon**6)","19763":"-5/(1492992*epsilon**4) + 5/(248832*epsilon**5) - 5/(165888*epsilon**6)","19764":"1/(279936*epsilon**3) - 19/(746496*epsilon**4) + 5/(82944*epsilon**5) - 1/(20736*epsilon**6)","19765":"1/(279936*epsilon**3) - 19/(746496*epsilon**4) + 5/(82944*epsilon**5) - 1/(20736*epsilon**6)","19766":"-7/(2239488*epsilon**3) + 47/(746496*epsilon**4) - 7/(31104*epsilon**5) + 1/(5184*epsilon**6)","19767":"-7/(2239488*epsilon**3) + 47/(746496*epsilon**4) - 7/(31104*epsilon**5) + 1/(5184*epsilon**6)","19768":"1/(279936*epsilon**3) - 19/(746496*epsilon**4) + 5/(82944*epsilon**5) - 1/(20736*epsilon**6)","19769":"1/(279936*epsilon**3) - 19/(746496*epsilon**4) + 5/(82944*epsilon**5) - 1/(20736*epsilon**6)","19770":"103/(26873856*epsilon**3) - 175/(8957952*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","19771":"103/(26873856*epsilon**3) - 175/(8957952*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","19772":"f_3/(62208*epsilon**3) - 7/(248832*epsilon**3) - f_3/(20736*epsilon**4) + 29/(248832*epsilon**4) - 1/(10368*epsilon**5)","19773":"f_3/(62208*epsilon**3) - 7/(248832*epsilon**3) - f_3/(20736*epsilon**4) + 29/(248832*epsilon**4) - 1/(10368*epsilon**5)","19774":"-23/(161243136*epsilon**3) + 67/(53747712*epsilon**4) - 5/(1492992*epsilon**5) + 1/(373248*epsilon**6)","19775":"-23/(161243136*epsilon**3) + 67/(53747712*epsilon**4) - 5/(1492992*epsilon**5) + 1/(373248*epsilon**6)","19776":"13/(80621568*epsilon**3) + 31/(26873856*epsilon**4) - 5/(746496*epsilon**5) + 1/(186624*epsilon**6)","19777":"13/(80621568*epsilon**3) + 31/(26873856*epsilon**4) - 5/(746496*epsilon**5) + 1/(186624*epsilon**6)","19778":"-103/(20155392*epsilon**3) + 17/(839808*epsilon**4) - 37/(2239488*epsilon**5) + 1/(186624*epsilon**6)","19779":"-103/(20155392*epsilon**3) + 17/(839808*epsilon**4) - 37/(2239488*epsilon**5) + 1/(186624*epsilon**6)","19780":"121/(13436928*epsilon**3) - 197/(4478976*epsilon**4) + 23/(373248*epsilon**5) - 1/(31104*epsilon**6)","19781":"121/(13436928*epsilon**3) - 197/(4478976*epsilon**4) + 23/(373248*epsilon**5) - 1/(31104*epsilon**6)","19782":"-5/(1492992*epsilon**4) + 5/(248832*epsilon**5) - 5/(165888*epsilon**6)","19783":"55/(35831808*epsilon**4) - 25/(3981312*epsilon**5) + 5/(995328*epsilon**6)","19784":"55/(35831808*epsilon**4) - 25/(3981312*epsilon**5) + 5/(995328*epsilon**6)","19785":"55/(35831808*epsilon**4) - 25/(3981312*epsilon**5) + 5/(995328*epsilon**6)","19786":"-7/(5971968*epsilon**5) + 7/(1990656*epsilon**6)","19787":"-121/(53747712*epsilon**3) + 209/(17915904*epsilon**4) - 13/(746496*epsilon**5) + 1/(124416*epsilon**6)","19788":"23/(120932352*epsilon**2) - 605/(322486272*epsilon**3) + 11/(1679616*epsilon**4) - 11/(1119744*epsilon**5) + 1/(186624*epsilon**6)","19789":"5311/(2418647040*epsilon**2) - 23677/(3224862720*epsilon**3) + 2441/(268738560*epsilon**4) - 11/(1492992*epsilon**5) + 1/(373248*epsilon**6)","19790":"-13/(60466176*epsilon**2) - 209/(161243136*epsilon**3) + 35/(3359232*epsilon**4) - 11/(559872*epsilon**5) + 1/(93312*epsilon**6)","19791":"f_3/(746496*epsilon**2) + 13/(7558272*epsilon**2) - f_3/(248832*epsilon**3) - 9457/(1612431360*epsilon**3) + 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10003/(134369280*epsilon**3) - 1991/(14929920*epsilon**4) + 23/(186624*epsilon**5) - 1/(20736*epsilon**6)","19798":"-1/(209952*epsilon**2) + 11/(279936*epsilon**3) - 185/(1492992*epsilon**4) + 11/(62208*epsilon**5) - 1/(10368*epsilon**6)","19799":"-32983/(1612431360*epsilon**2) + 10003/(134369280*epsilon**3) - 1991/(14929920*epsilon**4) + 23/(186624*epsilon**5) - 1/(20736*epsilon**6)","19800":"-f_3/(13824*epsilon**2) + 1907/(17915904*epsilon**2) + f_3/(4608*epsilon**3) - 1187/(3317760*epsilon**3) + 1421/(3732480*epsilon**4) - 47/(124416*epsilon**5) + 1/(5184*epsilon**6)","19801":"-103/(20155392*epsilon**2) + 1709/(53747712*epsilon**3) - 37/(497664*epsilon**4) + 29/(373248*epsilon**5) - 1/(31104*epsilon**6)","19802":"-f_3/(124416*epsilon**2) - 15857/(1612431360*epsilon**2) + f_3/(41472*epsilon**3) + 10747/(268738560*epsilon**3) - 3341/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","19803":"7/(1679616*epsilon**2) - 397/(4478976*epsilon**3) + 149/(373248*epsilon**4) 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53/(746496*epsilon**5) - 1/(20736*epsilon**6)","19810":"-11/(6718464*epsilon**3) + 17/(1990656*epsilon**4) - 11/(746496*epsilon**5) + 1/(124416*epsilon**6)","19811":"-8633/(9674588160*epsilon**2) + 697/(403107840*epsilon**3) + 3853/(268738560*epsilon**4) - 11/(559872*epsilon**5) + 1/(124416*epsilon**6)","19812":"-11/(6718464*epsilon**3) + 17/(1990656*epsilon**4) - 11/(746496*epsilon**5) + 1/(124416*epsilon**6)","19813":"-8633/(9674588160*epsilon**2) + 697/(403107840*epsilon**3) + 3853/(268738560*epsilon**4) - 11/(559872*epsilon**5) + 1/(124416*epsilon**6)","19814":"5/(4478976*epsilon**4) - 55/(11943936*epsilon**5) + 5/(995328*epsilon**6)","19815":"-f_3/(1492992*epsilon**2) + 539/(1612431360*epsilon**2) + f_3/(497664*epsilon**3) - 319/(1074954240*epsilon**3) - 29/(89579520*epsilon**4) - 11/(1492992*epsilon**5) + 1/(124416*epsilon**6)","19816":"7579/(967458816*epsilon**2) - 2003/(53747712*epsilon**3) + 49/(839808*epsilon**4) - 11/(279936*epsilon**5) + 1/(93312*epsilon**6)","19817":"-3971/(322486272*epsilon**2) + 199/(2985984*epsilon**3) - 113/(746496*epsilon**4) + 5/(31104*epsilon**5) - 1/(15552*epsilon**6)","19818":"-689/(161243136*epsilon**3) + 421/(26873856*epsilon**4) - 11/(746496*epsilon**5) + 1/(186624*epsilon**6)","19819":"-1001/(1934917632*epsilon**2) + 5/(5971968*epsilon**3) + 13/(1492992*epsilon**4) - 11/(559872*epsilon**5) + 1/(93312*epsilon**6)","19820":"361/(53747712*epsilon**3) - 65/(2239488*epsilon**4) + 19/(373248*epsilon**5) - 1/(31104*epsilon**6)","19821":"91/(322486272*epsilon**3) - 1/(6718464*epsilon**4) - 11/(2239488*epsilon**5) + 1/(186624*epsilon**6)","19822":"-847/(1934917632*epsilon**2) + 11/(35831808*epsilon**3) + 7/(1492992*epsilon**4) - 11/(1119744*epsilon**5) + 1/(186624*epsilon**6)","19823":"-27677/(9674588160*epsilon**2) + 209/(201553920*epsilon**3) + 3997/(268738560*epsilon**4) - 11/(559872*epsilon**5) + 1/(124416*epsilon**6)","19824":"f_3/(248832*epsilon**2) + 37/(8398080*epsilon**2) - f_3/(82944*epsilon**3) + 47/(35831808*epsilon**3) - 1387/(44789760*epsilon**4) + 53/(746496*epsilon**5) - 1/(20736*epsilon**6)","19825":"77/(322486272*epsilon**3) + 5/(53747712*epsilon**4) - 11/(4478976*epsilon**5) + 1/(373248*epsilon**6)","19826":"-f_3/(1492992*epsilon**2) + 101/(1612431360*epsilon**2) + f_3/(497664*epsilon**3) - 271/(1074954240*epsilon**3) + 19/(89579520*epsilon**4) - 11/(1492992*epsilon**5) + 1/(124416*epsilon**6)","19827":"-79*f_3/(414720*epsilon**2) + 38233/(89579520*epsilon**2) + f_3/(3456*epsilon**3) - 583/(2985984*epsilon**3) - 107/(248832*epsilon**4) + 23/(20736*epsilon**5) - 7/(8640*epsilon**6)","19828":"11*f_3/(248832*epsilon**2) - 5357/(71663616*epsilon**2) - f_3/(20736*epsilon**3) + 127/(995328*epsilon**3) + 1/(5184*epsilon**4) - 11/(20736*epsilon**5) + 1/(3456*epsilon**6)","19829":"-f_3/(41472*epsilon**3) + 487/(11943936*epsilon**3) - 25/(995328*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","19830":"13*f_3/(497664*epsilon**2) - 54599/(537477120*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1457/(29859840*epsilon**3) + 35/(331776*epsilon**4) - 1/(4608*epsilon**5) + 13/(103680*epsilon**6)","19831":"13*f_3/(497664*epsilon**2) - 50711/(537477120*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1457/(29859840*epsilon**3) + 35/(331776*epsilon**4) - 1/(4608*epsilon**5) + 13/(103680*epsilon**6)","19832":"5*f_3/(41472*epsilon**2) - 1/(10240*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(2880*epsilon**3) + 23/(829440*epsilon**3) - 1/(13824*epsilon**4) + 1/(1152*epsilon**5) - 1/(1440*epsilon**6)","19833":"5*f_3/(41472*epsilon**2) - 17/(92160*epsilon**2) + pi**4/(518400*epsilon**2) - f_3/(2880*epsilon**3) + 23/(829440*epsilon**3) - 1/(13824*epsilon**4) + 1/(1152*epsilon**5) - 1/(1440*epsilon**6)","19834":"-49*f_3/(2488320*epsilon**2) - pi**4/(2488320*epsilon**2) + 4147/(179159040*epsilon**2) + f_3/(13824*epsilon**3) - 13/(29859840*epsilon**3) - 19/(4976640*epsilon**4) - 43/(207360*epsilon**5) + 7/(34560*epsilon**6)","19835":"-31*f_3/(2488320*epsilon**2) - pi**4/(2488320*epsilon**2) + 3391/(179159040*epsilon**2) + f_3/(13824*epsilon**3) - 229/(29859840*epsilon**3) - 19/(4976640*epsilon**4) - 43/(207360*epsilon**5) + 7/(34560*epsilon**6)","19836":"-f_3/(2488320*epsilon**2) - 2821/(53747712*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(34560*epsilon**3) + 371/(14929920*epsilon**3) + 67/(746496*epsilon**4) - 7/(34560*epsilon**5) + 1/(8640*epsilon**6)","19837":"-529*f_3/(2488320*epsilon**2) - 7*f_5/(69120*epsilon**2) - 41*pi**4/(24883200*epsilon**2) + 3167/(5971968*epsilon**2) - f_3/(5760*epsilon**3) - 49/(276480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 29/(41472*epsilon**4) + 1/(1920*epsilon**5)","19838":"-161/(967458816*epsilon**2) + 307/(80621568*epsilon**3) - 35/(1679616*epsilon**4) + 7/(186624*epsilon**5) - 1/(46656*epsilon**6)","19839":"91/(483729408*epsilon**2) - 53/(40310784*epsilon**3) - 13/(419904*epsilon**4) + 7/(93312*epsilon**5) - 1/(23328*epsilon**6)","19840":"-721/(120932352*epsilon**2) + 4351/(40310784*epsilon**3) - 749/(3359232*epsilon**4) + 43/(279936*epsilon**5) - 1/(23328*epsilon**6)","19841":"7*f_3/(373248*epsilon**2) - 49/(1492992*epsilon**2) - 5*f_3/(15552*epsilon**3) + 7/(11664*epsilon**3) + f_3/(2592*epsilon**4) - 41/(31104*epsilon**4) + 1/(1296*epsilon**5)","19842":"7/(1679616*epsilon**2) - 397/(4478976*epsilon**3) + 149/(373248*epsilon**4) - 7/(10368*epsilon**5) + 1/(2592*epsilon**6)","19843":"721/(161243136*epsilon**2) - 289/(3359232*epsilon**3) + 145/(559872*epsilon**4) - 7/(23328*epsilon**5) + 1/(7776*epsilon**6)","19844":"-49/(13436928*epsilon**2) + 35/(279936*epsilon**3) - 19/(15552*epsilon**4) + 5/(1944*epsilon**5) - 1/(648*epsilon**6)","19845":"847/(80621568*epsilon**2) - 1343/(6718464*epsilon**3) + 53/(93312*epsilon**4) - 29/(46656*epsilon**5) + 1/(3888*epsilon**6)","19846":"-7/(2239488*epsilon**3) + 47/(746496*epsilon**4) - 7/(31104*epsilon**5) + 1/(5184*epsilon**6)","19847":"77/(53747712*epsilon**3) - 13/(497664*epsilon**4) + 7/(124416*epsilon**5) - 1/(31104*epsilon**6)","19848":"77/(53747712*epsilon**3) - 13/(497664*epsilon**4) + 7/(124416*epsilon**5) - 1/(31104*epsilon**6)","19849":"-35/(35831808*epsilon**4) + 25/(1492992*epsilon**5) - 5/(248832*epsilon**6)","19850":"f_3/(1244160*epsilon**2) + 107939/(1612431360*epsilon**2) - 2851/(89579520*epsilon**3) - 2887/(44789760*epsilon**4) + 49/(622080*epsilon**5) - 1/(34560*epsilon**6)","19851":"19283/(1289945088*epsilon**2) - 4309/(214990848*epsilon**3) - 203/(5971968*epsilon**4) + 13/(165888*epsilon**5) - 5/(124416*epsilon**6)","19852":"12155/(1289945088*epsilon**2) - 3013/(214990848*epsilon**3) - 203/(5971968*epsilon**4) + 13/(165888*epsilon**5) - 5/(124416*epsilon**6)","19853":"-f_3/(622080*epsilon**2) + 90767/(1612431360*epsilon**2) - 527/(17915904*epsilon**3) - 2887/(44789760*epsilon**4) + 49/(622080*epsilon**5) - 1/(34560*epsilon**6)","19854":"-13*f_3/(276480*epsilon**2) - 29429/(268738560*epsilon**2) - pi**4/(8294400*epsilon**2) + f_3/(17280*epsilon**3) + 2639/(44789760*epsilon**3) + 199/(1492992*epsilon**4) - 91/(311040*epsilon**5) + 1/(5760*epsilon**6)","19855":"-f_3/(30720*epsilon**2) - 21329/(268738560*epsilon**2) - pi**4/(8294400*epsilon**2) + f_3/(17280*epsilon**3) + 1991/(44789760*epsilon**3) + 199/(1492992*epsilon**4) - 91/(311040*epsilon**5) + 1/(5760*epsilon**6)","19856":"37*f_3/(4976640*epsilon**2) + 53/(119439360*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(103680*epsilon**3) - 241/(89579520*epsilon**3) - 43/(44789760*epsilon**4) + 59/(1866240*epsilon**5) - 1/(34560*epsilon**6)","19857":"-1753/(214990848*epsilon**3) + 73/(35831808*epsilon**4) + 31/(1492992*epsilon**5) - 5/(248832*epsilon**6)","19858":"-1105/(214990848*epsilon**3) + 73/(35831808*epsilon**4) + 31/(1492992*epsilon**5) - 5/(248832*epsilon**6)","19859":"5*f_3/(995328*epsilon**2) - 163/(119439360*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(103680*epsilon**3) - 5/(17915904*epsilon**3) - 43/(44789760*epsilon**4) + 59/(1866240*epsilon**5) - 1/(34560*epsilon**6)","19860":"31*f_3/(4976640*epsilon**2) + 25/(71663616*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(103680*epsilon**3) - 103/(89579520*epsilon**3) - 79/(44789760*epsilon**4) + 59/(1866240*epsilon**5) - 1/(34560*epsilon**6)","19861":"-53*f_3/(82944*epsilon**2) - pi**4/(460800*epsilon**2) + 4969/(5598720*epsilon**2) + 31*f_3/(34560*epsilon**3) - 12971/(14929920*epsilon**3) - 11/(248832*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19862":"-53*f_3/(82944*epsilon**2) - pi**4/(460800*epsilon**2) + 4969/(5598720*epsilon**2) + 31*f_3/(34560*epsilon**3) - 12971/(14929920*epsilon**3) - 11/(248832*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19863":"-77*f_3/(46080*epsilon**2) + f_5/(3456*epsilon**2) - pi**4/(829440*epsilon**2) + 40729/(22394880*epsilon**2) + 11*f_3/(6912*epsilon**3) - 23339/(14929920*epsilon**3) + 161/(1244160*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19864":"-77*f_3/(46080*epsilon**2) + f_5/(3456*epsilon**2) - pi**4/(829440*epsilon**2) + 40729/(22394880*epsilon**2) + 11*f_3/(6912*epsilon**3) - 23339/(14929920*epsilon**3) + 161/(1244160*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19865":"-301*f_3/(414720*epsilon**2) + f_5/(3456*epsilon**2) - pi**4/(460800*epsilon**2) + 8021/(11197440*epsilon**2) + 31*f_3/(34560*epsilon**3) - 11243/(14929920*epsilon**3) - 11/(248832*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19866":"-301*f_3/(414720*epsilon**2) + f_5/(3456*epsilon**2) - pi**4/(460800*epsilon**2) + 8021/(11197440*epsilon**2) + 31*f_3/(34560*epsilon**3) - 11243/(14929920*epsilon**3) - 11/(248832*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19867":"f_3/(9216*epsilon**2) + pi**4/(4147200*epsilon**2) + 833/(14929920*epsilon**2) - f_3/(8640*epsilon**3) - 11861/(44789760*epsilon**3) + 1037/(3732480*epsilon**4) - 47/(311040*epsilon**5) + 1/(25920*epsilon**6)","19868":"f_3/(9216*epsilon**2) + pi**4/(4147200*epsilon**2) + 833/(14929920*epsilon**2) - f_3/(8640*epsilon**3) - 11861/(44789760*epsilon**3) + 1037/(3732480*epsilon**4) - 47/(311040*epsilon**5) + 1/(25920*epsilon**6)","19869":"-f_3/(51840*epsilon**2) + pi**4/(2073600*epsilon**2) + 359/(1658880*epsilon**2) - f_3/(11520*epsilon**3) - 16937/(44789760*epsilon**3) + 229/(746496*epsilon**4) - 47/(311040*epsilon**5) + 1/(25920*epsilon**6)","19870":"137*f_3/(248832*epsilon**2) + f_5/(5760*epsilon**2) - 22157/(29859840*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(1152*epsilon**3) + pi**4/(345600*epsilon**3) + 763/(829440*epsilon**3) + f_3/(2880*epsilon**4) - 13/(23040*epsilon**4) + 1/(5760*epsilon**5)","19871":"137*f_3/(248832*epsilon**2) + f_5/(5760*epsilon**2) - 22157/(29859840*epsilon**2) - pi**4/(2488320*epsilon**2) - f_3/(1152*epsilon**3) + pi**4/(345600*epsilon**3) + 763/(829440*epsilon**3) + f_3/(2880*epsilon**4) - 13/(23040*epsilon**4) + 1/(5760*epsilon**5)","19872":"253*f_3/(1244160*epsilon**2) - f_5/(3840*epsilon**2) - pi**4/(2488320*epsilon**2) + 91/(29859840*epsilon**2) - f_3/(1152*epsilon**3) + pi**4/(345600*epsilon**3) + 95/(165888*epsilon**3) + f_3/(2880*epsilon**4) - 13/(23040*epsilon**4) + 1/(5760*epsilon**5)","19873":"-f_3/(864*epsilon**2) + f_5/(1728*epsilon**2) + 5993/(8957952*epsilon**2) + f_3/(1152*epsilon**3) - 8699/(7464960*epsilon**3) + 227/(622080*epsilon**4) + 19/(51840*epsilon**5) - 1/(4320*epsilon**6)","19874":"-f_3/(864*epsilon**2) + f_5/(1728*epsilon**2) + 5993/(8957952*epsilon**2) + f_3/(1152*epsilon**3) - 8699/(7464960*epsilon**3) + 227/(622080*epsilon**4) + 19/(51840*epsilon**5) - 1/(4320*epsilon**6)","19875":"-f_3/(103680*epsilon**2) - 8663/(44789760*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(5760*epsilon**3) - 4811/(7464960*epsilon**3) + 119/(622080*epsilon**4) + 19/(51840*epsilon**5) - 1/(4320*epsilon**6)","19876":"229*f_3/(103680*epsilon**2) + 7*f_5/(4320*epsilon**2) - 25523/(4976640*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 119*f_3/(25920*epsilon**3) - pi**4/(518400*epsilon**3) + 7457/(1244160*epsilon**3) + f_3/(480*epsilon**4) - 79/(34560*epsilon**4) + 1/(2880*epsilon**5)","19877":"59*f_3/(82944*epsilon**2) - 395/(559872*epsilon**2) + 7*pi**4/(4147200*epsilon**2) - 11*f_3/(11520*epsilon**3) + 20437/(14929920*epsilon**3) - 919/(1244160*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19878":"59*f_3/(82944*epsilon**2) - 395/(559872*epsilon**2) + 7*pi**4/(4147200*epsilon**2) - 11*f_3/(11520*epsilon**3) + 20437/(14929920*epsilon**3) - 919/(1244160*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19879":"251*f_3/(414720*epsilon**2) - 29291/(22394880*epsilon**2) + 23*pi**4/(4147200*epsilon**2) - 19*f_3/(11520*epsilon**3) + 20437/(14929920*epsilon**3) - 703/(1244160*epsilon**4) + 31/(103680*epsilon**5) - 1/(8640*epsilon**6)","19880":"613*f_3/(2488320*epsilon**2) - 18371/(67184640*epsilon**2) + pi**4/(24883200*epsilon**2) - 13*f_3/(69120*epsilon**3) + 2873/(29859840*epsilon**3) + 743/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19881":"101*f_3/(2488320*epsilon**2) - 683/(26873856*epsilon**2) + pi**4/(4976640*epsilon**2) - f_3/(13824*epsilon**3) - 2023/(29859840*epsilon**3) + 959/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19882":"101*f_3/(2488320*epsilon**2) - 683/(26873856*epsilon**2) + pi**4/(4976640*epsilon**2) - f_3/(13824*epsilon**3) - 2023/(29859840*epsilon**3) + 959/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19883":"-1009*f_3/(3732480*epsilon**2) - f_5/(103680*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 3917/(9953280*epsilon**2) + 23*f_3/(51840*epsilon**3) - 4049/(7464960*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 11/(41472*epsilon**4) - 1/(17280*epsilon**5)","19884":"-1261*f_3/(3732480*epsilon**2) - f_5/(17280*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 5129/(9953280*epsilon**2) + 23*f_3/(51840*epsilon**3) - 4481/(7464960*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 11/(41472*epsilon**4) - 1/(17280*epsilon**5)","19885":"-1261*f_3/(3732480*epsilon**2) - f_5/(17280*epsilon**2) - 7*pi**4/(37324800*epsilon**2) + 5129/(9953280*epsilon**2) + 23*f_3/(51840*epsilon**3) - 4481/(7464960*epsilon**3) - pi**4/(1036800*epsilon**3) - f_3/(8640*epsilon**4) + 11/(41472*epsilon**4) - 1/(17280*epsilon**5)","19886":"-f_3**2/(4320*epsilon**2) - 31*f_3/(17280*epsilon**2) + 35*f_5/(5184*epsilon**2) - 835/(124416*epsilon**2) - pi**4/(172800*epsilon**2) + pi**6/(326592*epsilon**2) + f_3/(360*epsilon**3) - f_5/(108*epsilon**3) + 79/(12960*epsilon**3) - 1/(720*epsilon**4)","19887":"41*f_3/(497664*epsilon**2) - 11*pi**4/(24883200*epsilon**2) - 4189/(134369280*epsilon**2) + f_3/(23040*epsilon**3) - 827/(5971968*epsilon**3) + 235/(1492992*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19888":"41*f_3/(497664*epsilon**2) - 11*pi**4/(24883200*epsilon**2) - 4189/(134369280*epsilon**2) + f_3/(23040*epsilon**3) - 827/(5971968*epsilon**3) + 235/(1492992*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19889":"-133*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 1229/(13436928*epsilon**2) + f_3/(23040*epsilon**3) - 7303/(29859840*epsilon**3) + 1391/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19890":"-133*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 1229/(13436928*epsilon**2) + f_3/(23040*epsilon**3) - 7303/(29859840*epsilon**3) + 1391/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19891":"-109*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 1067/(13436928*epsilon**2) + f_3/(23040*epsilon**3) - 1403/(5971968*epsilon**3) + 1391/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19892":"-109*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 1067/(13436928*epsilon**2) + f_3/(23040*epsilon**3) - 1403/(5971968*epsilon**3) + 1391/(7464960*epsilon**4) - 47/(622080*epsilon**5) + 1/(51840*epsilon**6)","19893":"-f_3/(622080*epsilon**2) - 8489/(89579520*epsilon**2) + 49861/(268738560*epsilon**3) - 101/(829440*epsilon**4) + 5/(124416*epsilon**5) - 1/(155520*epsilon**6)","19894":"-f_3/(622080*epsilon**2) - 8489/(89579520*epsilon**2) + 49861/(268738560*epsilon**3) - 101/(829440*epsilon**4) + 5/(124416*epsilon**5) - 1/(155520*epsilon**6)","19895":"77*f_3/(2488320*epsilon**2) - 4249/(29859840*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(207360*epsilon**3) + 57961/(268738560*epsilon**3) - 7/(55296*epsilon**4) + 5/(124416*epsilon**5) - 1/(155520*epsilon**6)","19896":"5*f_3/(124416*epsilon**2) - 59*f_5/(34560*epsilon**2) - 23*pi**4/(6220800*epsilon**2) + 835/(373248*epsilon**2) + 13*f_3/(12960*epsilon**3) - 79/(38880*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","19897":"5*f_3/(124416*epsilon**2) - 59*f_5/(34560*epsilon**2) - 23*pi**4/(6220800*epsilon**2) + 835/(373248*epsilon**2) + 13*f_3/(12960*epsilon**3) - 79/(38880*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","19898":"-13*f_3/(124416*epsilon**2) - f_5/(640*epsilon**2) - 23*pi**4/(6220800*epsilon**2) + 835/(373248*epsilon**2) + 13*f_3/(12960*epsilon**3) - 79/(38880*epsilon**3) + pi**4/(129600*epsilon**3) - f_3/(720*epsilon**4) + 1/(2160*epsilon**4)","19899":"17*f_3/(1244160*epsilon**2) - f_5/(4320*epsilon**2) - 13/(93312*epsilon**2) + 7*pi**4/(2488320*epsilon**2) - 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) + 17/(12960*epsilon**3) + f_3/(1440*epsilon**4) - 107/(103680*epsilon**4) + 1/(4320*epsilon**5)","19900":"611*f_3/(1244160*epsilon**2) - f_5/(69120*epsilon**2) - 3139/(3732480*epsilon**2) + 7*pi**4/(2488320*epsilon**2) - 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) + 43/(25920*epsilon**3) + f_3/(1440*epsilon**4) - 107/(103680*epsilon**4) + 1/(4320*epsilon**5)","19901":"611*f_3/(1244160*epsilon**2) - f_5/(69120*epsilon**2) - 3139/(3732480*epsilon**2) + 7*pi**4/(2488320*epsilon**2) - 5*f_3/(5184*epsilon**3) - pi**4/(259200*epsilon**3) + 43/(25920*epsilon**3) + f_3/(1440*epsilon**4) - 107/(103680*epsilon**4) + 1/(4320*epsilon**5)","19902":"f_3/(1244160*epsilon**2) - 1633/(134369280*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(69120*epsilon**3) + 4363/(44789760*epsilon**3) + 5/(746496*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19903":"f_3/(1244160*epsilon**2) - 1633/(134369280*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(69120*epsilon**3) + 4363/(44789760*epsilon**3) + 5/(746496*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19904":"19*f_3/(155520*epsilon**2) - 559/(3359232*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(17280*epsilon**3) + 7873/(44789760*epsilon**3) - 29/(3732480*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19905":"109*f_3/(1244160*epsilon**2) - 10577/(67184640*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(7680*epsilon**3) + 7387/(44789760*epsilon**3) + 5/(746496*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19906":"109*f_3/(1244160*epsilon**2) - 10577/(67184640*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(7680*epsilon**3) + 7387/(44789760*epsilon**3) + 5/(746496*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19907":"221*f_3/(1244160*epsilon**2) - 7687/(33592320*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(7680*epsilon**3) + 10411/(44789760*epsilon**3) - 83/(3732480*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19908":"221*f_3/(1244160*epsilon**2) - 7687/(33592320*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(7680*epsilon**3) + 10411/(44789760*epsilon**3) - 83/(3732480*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19909":"11*f_3/(622080*epsilon**2) - 4763/(67184640*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(17280*epsilon**3) + 4849/(44789760*epsilon**3) + 79/(3732480*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19910":"11*f_3/(622080*epsilon**2) - 4763/(67184640*epsilon**2) + pi**4/(3110400*epsilon**2) - f_3/(17280*epsilon**3) + 4849/(44789760*epsilon**3) + 79/(3732480*epsilon**4) - 5/(62208*epsilon**5) + 1/(25920*epsilon**6)","19911":"-f_3/(622080*epsilon**2) - 305/(322486272*epsilon**2) - 331/(268738560*epsilon**3) - 53/(4478976*epsilon**4) + 31/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19912":"-f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 3569/(1612431360*epsilon**2) + f_3/(138240*epsilon**3) + 47/(268738560*epsilon**3) - 319/(22394880*epsilon**4) + 31/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19913":"-f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) + 3569/(1612431360*epsilon**2) + f_3/(138240*epsilon**3) + 47/(268738560*epsilon**3) - 319/(22394880*epsilon**4) + 31/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19914":"-f_3/(414720*epsilon**2) - pi**4/(12441600*epsilon**2) + 955/(322486272*epsilon**2) + f_3/(69120*epsilon**3) + 85/(53747712*epsilon**3) - 373/(22394880*epsilon**4) + 31/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19915":"-43*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 30551/(1612431360*epsilon**2) + f_3/(51840*epsilon**3) - 2923/(268738560*epsilon**3) - 53/(4478976*epsilon**4) + 31/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19916":"-43*f_3/(2488320*epsilon**2) - pi**4/(24883200*epsilon**2) + 30551/(1612431360*epsilon**2) + f_3/(51840*epsilon**3) - 2923/(268738560*epsilon**3) - 53/(4478976*epsilon**4) + 31/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19917":"-103*f_3/(2488320*epsilon**2) - 433/(22394880*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(23040*epsilon**3) - 941/(22394880*epsilon**3) + 1273/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","19918":"1043/(9953280*epsilon**2) - 2209/(7464960*epsilon**3) + 5809/(14929920*epsilon**4) - 11/(38880*epsilon**5) + 1/(6912*epsilon**6)","19919":"-103*f_3/(2488320*epsilon**2) - 433/(22394880*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(23040*epsilon**3) - 941/(22394880*epsilon**3) + 1273/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","19920":"17*f_3/(497664*epsilon**2) - 17*pi**4/(24883200*epsilon**2) + 14089/(537477120*epsilon**2) + f_3/(69120*epsilon**3) + 4207/(89579520*epsilon**3) - 7/(2488320*epsilon**4) - 59/(622080*epsilon**5) + 1/(17280*epsilon**6)","19921":"-14311/(644972544*epsilon**2) + 16039/(214990848*epsilon**3) - 739/(5971968*epsilon**4) + 7/(55296*epsilon**5) - 7/(124416*epsilon**6)","19922":"f_3/(1244160*epsilon**2) + 107939/(1612431360*epsilon**2) - 2851/(89579520*epsilon**3) - 2887/(44789760*epsilon**4) + 49/(622080*epsilon**5) - 1/(34560*epsilon**6)","19923":"-31*f_3/(622080*epsilon**2) + pi**4/(12441600*epsilon**2) + 42061/(322486272*epsilon**2) + f_3/(103680*epsilon**3) - 2107/(29859840*epsilon**3) - 283/(4478976*epsilon**4) + 41/(622080*epsilon**5) - 1/(51840*epsilon**6)","19924":"-13*f_3/(276480*epsilon**2) - 29429/(268738560*epsilon**2) - pi**4/(8294400*epsilon**2) + f_3/(17280*epsilon**3) + 2639/(44789760*epsilon**3) + 199/(1492992*epsilon**4) - 91/(311040*epsilon**5) + 1/(5760*epsilon**6)","19925":"11*f_3/(138240*epsilon**2) - 29099/(179159040*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(34560*epsilon**3) + 739/(4478976*epsilon**3) + 173/(1866240*epsilon**4) - 37/(155520*epsilon**5) + 1/(8640*epsilon**6)","19926":"1301/(107495424*epsilon**3) - 985/(35831808*epsilon**4) + 7/(186624*epsilon**5) - 7/(248832*epsilon**6)","19927":"37*f_3/(4976640*epsilon**2) + 53/(119439360*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(103680*epsilon**3) - 241/(89579520*epsilon**3) - 43/(44789760*epsilon**4) + 59/(1866240*epsilon**5) - 1/(34560*epsilon**6)","19928":"-f_3/(497664*epsilon**2) - 6251/(644972544*epsilon**2) + pi**4/(6220800*epsilon**2) - f_3/(207360*epsilon**3) - 743/(67184640*epsilon**3) + 7/(933120*epsilon**4) + 23/(933120*epsilon**5) - 1/(51840*epsilon**6)","19929":"23*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) - 2833/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 1777/(134369280*epsilon**3) - 2953/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","19930":"191/(322486272*epsilon**2) + 4613/(134369280*epsilon**3) - 2869/(44789760*epsilon**4) + 49/(933120*epsilon**5) - 7/(311040*epsilon**6)","19931":"23*f_3/(4976640*epsilon**2) - pi**4/(49766400*epsilon**2) - 2833/(1612431360*epsilon**2) - f_3/(414720*epsilon**3) + 1777/(134369280*epsilon**3) - 2953/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","19932":"-f_3/(2488320*epsilon**2) + 1525/(322486272*epsilon**2) + 79/(8398080*epsilon**3) - 2737/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","19933":"-17/(1612431360*epsilon**2) + 4613/(134369280*epsilon**3) - 2869/(44789760*epsilon**4) + 49/(933120*epsilon**5) - 7/(311040*epsilon**6)","19934":"-f_3/(2488320*epsilon**2) + 1525/(322486272*epsilon**2) + 79/(8398080*epsilon**3) - 2737/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","19935":"-f_3/(77760*epsilon**2) + pi**4/(24883200*epsilon**2) + 797/(71663616*epsilon**2) + f_3/(207360*epsilon**3) - 59/(11943936*epsilon**3) - 53/(2985984*epsilon**4) + 29/(1244160*epsilon**5) - 1/(103680*epsilon**6)","19936":"-f_3/(77760*epsilon**2) + pi**4/(24883200*epsilon**2) + 797/(71663616*epsilon**2) + f_3/(207360*epsilon**3) - 59/(11943936*epsilon**3) - 53/(2985984*epsilon**4) + 29/(1244160*epsilon**5) - 1/(103680*epsilon**6)","19937":"-37*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 3103/(44789760*epsilon**2) + f_3/(207360*epsilon**3) + 319/(22394880*epsilon**3) + 409/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","19938":"13*f_3/(497664*epsilon**2) - 54599/(537477120*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1457/(29859840*epsilon**3) + 35/(331776*epsilon**4) - 1/(4608*epsilon**5) + 13/(103680*epsilon**6)","19939":"-37*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 3103/(44789760*epsilon**2) + f_3/(207360*epsilon**3) + 319/(22394880*epsilon**3) + 409/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","19940":"133*f_3/(2488320*epsilon**2) - pi**4/(2764800*epsilon**2) - 17/(11197440*epsilon**2) + f_3/(207360*epsilon**3) + 1183/(22394880*epsilon**3) - 23/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","19941":"13*f_3/(497664*epsilon**2) - 50711/(537477120*epsilon**2) - pi**4/(12441600*epsilon**2) - f_3/(103680*epsilon**3) + 1457/(29859840*epsilon**3) + 35/(331776*epsilon**4) - 1/(4608*epsilon**5) + 13/(103680*epsilon**6)","19942":"133*f_3/(2488320*epsilon**2) - pi**4/(2764800*epsilon**2) - 17/(11197440*epsilon**2) + f_3/(207360*epsilon**3) + 1183/(22394880*epsilon**3) - 23/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","19943":"59*f_3/(2488320*epsilon**2) - 7*pi**4/(24883200*epsilon**2) - 199/(107495424*epsilon**2) + f_3/(69120*epsilon**3) + 751/(89579520*epsilon**3) + 13/(497664*epsilon**4) - 59/(622080*epsilon**5) + 1/(17280*epsilon**6)","19944":"59*f_3/(2488320*epsilon**2) - 7*pi**4/(24883200*epsilon**2) - 199/(107495424*epsilon**2) + f_3/(69120*epsilon**3) + 751/(89579520*epsilon**3) + 13/(497664*epsilon**4) - 59/(622080*epsilon**5) + 1/(17280*epsilon**6)","19945":"-31*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 16271/(3224862720*epsilon**2) + f_3/(414720*epsilon**3) - 2059/(537477120*epsilon**3) - 1769/(89579520*epsilon**4) + 199/(3732480*epsilon**5) - 23/(622080*epsilon**6)","19946":"f_3/(1244160*epsilon**2) - 1417/(403107840*epsilon**2) - 4543/(268738560*epsilon**3) + 31/(4478976*epsilon**4) + 29/(933120*epsilon**5) - 1/(38880*epsilon**6)","19947":"-5*f_3/(995328*epsilon**2) - 161/(67184640*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(207360*epsilon**3) - 377/(29859840*epsilon**3) + 323/(44789760*epsilon**4) + 13/(466560*epsilon**5) - 7/(311040*epsilon**6)","19948":"-31*f_3/(4976640*epsilon**2) + pi**4/(49766400*epsilon**2) + 3481/(644972544*epsilon**2) + f_3/(414720*epsilon**3) - 347/(107495424*epsilon**3) - 1769/(89579520*epsilon**4) + 199/(3732480*epsilon**5) - 23/(622080*epsilon**6)","19949":"-5*f_3/(995328*epsilon**2) - 161/(67184640*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(207360*epsilon**3) - 377/(29859840*epsilon**3) + 323/(44789760*epsilon**4) + 13/(466560*epsilon**5) - 7/(311040*epsilon**6)","19950":"19627/(3224862720*epsilon**2) + 1709/(107495424*epsilon**3) - 3943/(89579520*epsilon**4) + 179/(3732480*epsilon**5) - 13/(622080*epsilon**6)","19951":"-f_3/(2488320*epsilon**2) - 287/(80621568*epsilon**2) + 371/(67184640*epsilon**3) - 461/(17915904*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","19952":"-f_3/(2488320*epsilon**2) - 287/(80621568*epsilon**2) + 371/(67184640*epsilon**3) - 461/(17915904*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","19953":"-7*f_3/(552960*epsilon**2) + pi**4/(49766400*epsilon**2) + 4613/(358318080*epsilon**2) + f_3/(414720*epsilon**3) - 67/(59719680*epsilon**3) - 301/(14929920*epsilon**4) + 29/(1244160*epsilon**5) - 1/(103680*epsilon**6)","19954":"-443*f_3/(14929920*epsilon**2) + 11*f_5/(414720*epsilon**2) - 4573/(179159040*epsilon**2) - 11*pi**4/(149299200*epsilon**2) + 77*f_3/(622080*epsilon**3) - 41/(466560*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(8640*epsilon**4) + 7/(34560*epsilon**4) - 1/(11520*epsilon**5)","19955":"-47*f_3/(933120*epsilon**2) + pi**4/(12441600*epsilon**2) + 239/(2211840*epsilon**2) + 61*f_3/(622080*epsilon**3) - 553/(2488320*epsilon**3) - f_3/(10368*epsilon**4) + 29/(124416*epsilon**4) - 11/(103680*epsilon**5)","19956":"-443*f_3/(14929920*epsilon**2) + 11*f_5/(414720*epsilon**2) - 4573/(179159040*epsilon**2) - 11*pi**4/(149299200*epsilon**2) + 77*f_3/(622080*epsilon**3) - 41/(466560*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(8640*epsilon**4) + 7/(34560*epsilon**4) - 1/(11520*epsilon**5)","19957":"197*f_3/(7464960*epsilon**2) + f_5/(23040*epsilon**2) - 20983/(179159040*epsilon**2) + 11*pi**4/(74649600*epsilon**2) + 11*f_3/(103680*epsilon**3) - pi**4/(2073600*epsilon**3) + 19/(2985984*epsilon**3) - f_3/(17280*epsilon**4) + 19/(138240*epsilon**4) - 7/(103680*epsilon**5)","19958":"23/(120932352*epsilon**2) - 605/(322486272*epsilon**3) + 11/(1679616*epsilon**4) - 11/(1119744*epsilon**5) + 1/(186624*epsilon**6)","19959":"5311/(2418647040*epsilon**2) - 23677/(3224862720*epsilon**3) + 2441/(268738560*epsilon**4) - 11/(1492992*epsilon**5) + 1/(373248*epsilon**6)","19960":"109661/(19349176320*epsilon**2) - 4525/(644972544*epsilon**3) + 257/(53747712*epsilon**4) - 17/(7464960*epsilon**5) + 1/(1866240*epsilon**6)","19961":"-13/(60466176*epsilon**2) - 209/(161243136*epsilon**3) + 35/(3359232*epsilon**4) - 11/(559872*epsilon**5) + 1/(93312*epsilon**6)","19962":"f_3/(746496*epsilon**2) + 13/(7558272*epsilon**2) - f_3/(248832*epsilon**3) - 9457/(1612431360*epsilon**3) + 1901/(134369280*epsilon**4) - 11/(746496*epsilon**5) + 1/(186624*epsilon**6)","19963":"59*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 42107/(9674588160*epsilon**2) - f_3/(311040*epsilon**3) - 12113/(1612431360*epsilon**3) + 1069/(134369280*epsilon**4) - 17/(3732480*epsilon**5) + 1/(933120*epsilon**6)","19964":"103/(15116544*epsilon**2) - 1397/(40310784*epsilon**3) + 269/(4478976*epsilon**4) - 11/(279936*epsilon**5) + 1/(93312*epsilon**6)","19965":"13891/(537477120*epsilon**2) - 24071/(268738560*epsilon**3) + 10091/(134369280*epsilon**4) - 11/(373248*epsilon**5) + 1/(186624*epsilon**6)","19966":"30271/(537477120*epsilon**2) - 110513/(1612431360*epsilon**3) + 4411/(134369280*epsilon**4) - 19/(2239488*epsilon**5) + 1/(933120*epsilon**6)","19967":"-f_3/(46656*epsilon**2) + 7/(186624*epsilon**2) + 11*f_3/(124416*epsilon**3) - 295/(1492992*epsilon**3) - f_3/(10368*epsilon**4) + 43/(124416*epsilon**4) - 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109/(829440*epsilon**4) + 139/(1866240*epsilon**5) - 1/(51840*epsilon**6)","19973":"-32983/(1612431360*epsilon**2) + 10003/(134369280*epsilon**3) - 1991/(14929920*epsilon**4) + 23/(186624*epsilon**5) - 1/(20736*epsilon**6)","19974":"-f_3/(13824*epsilon**2) + 1907/(17915904*epsilon**2) + f_3/(4608*epsilon**3) - 1187/(3317760*epsilon**3) + 1421/(3732480*epsilon**4) - 47/(124416*epsilon**5) + 1/(5184*epsilon**6)","19975":"-49*f_3/(829440*epsilon**2) - pi**4/(1658880*epsilon**2) + 31849/(134369280*epsilon**2) + f_3/(6912*epsilon**3) - 6097/(22394880*epsilon**3) + 679/(3732480*epsilon**4) - 1/(8640*epsilon**5) + 1/(25920*epsilon**6)","19976":"-103/(20155392*epsilon**2) + 1709/(53747712*epsilon**3) - 37/(497664*epsilon**4) + 29/(373248*epsilon**5) - 1/(31104*epsilon**6)","19977":"-f_3/(124416*epsilon**2) - 15857/(1612431360*epsilon**2) + f_3/(41472*epsilon**3) + 10747/(268738560*epsilon**3) - 3341/(44789760*epsilon**4) + 5/(93312*epsilon**5) - 1/(62208*epsilon**6)","19978":"-37*f_3/(1244160*epsilon**2) - pi**4/(49766400*epsilon**2) + 6049/(6449725440*epsilon**2) + f_3/(46080*epsilon**3) + 7631/(268738560*epsilon**3) - 37/(1119744*epsilon**4) + 29/(1866240*epsilon**5) - 1/(311040*epsilon**6)","19979":"f_3/(10368*epsilon**2) - 407/(14929920*epsilon**2) - f_3/(3456*epsilon**3) + 427/(7464960*epsilon**3) + 1241/(3732480*epsilon**4) - 7/(15552*epsilon**5) + 1/(5184*epsilon**6)","19980":"f_3/(3240*epsilon**2) - 118169/(537477120*epsilon**2) + pi**4/(4147200*epsilon**2) - f_3/(3840*epsilon**3) + 953/(22394880*epsilon**3) + 77/(466560*epsilon**4) - 7/(51840*epsilon**5) + 1/(25920*epsilon**6)","19981":"-121/(10077696*epsilon**2) + 1939/(26873856*epsilon**3) - 181/(1119744*epsilon**4) + 5/(31104*epsilon**5) - 1/(15552*epsilon**6)","19982":"-f_3/(124416*epsilon**2) - 2707/(50388480*epsilon**2) + f_3/(41472*epsilon**3) + 50353/(268738560*epsilon**3) - 4571/(22394880*epsilon**4) + 5/(41472*epsilon**5) - 1/(31104*epsilon**6)","19983":"-61*f_3/(2488320*epsilon**2) - 23219/(201553920*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(51840*epsilon**3) + 4649/(29859840*epsilon**3) - 2161/(22394880*epsilon**4) + 67/(1866240*epsilon**5) - 1/(155520*epsilon**6)","19984":"1/(279936*epsilon**3) - 19/(746496*epsilon**4) + 5/(82944*epsilon**5) - 1/(20736*epsilon**6)","19985":"f_3/(248832*epsilon**2) - 1/(4199040*epsilon**2) - f_3/(82944*epsilon**3) - 1/(35831808*epsilon**3) - 1243/(44789760*epsilon**4) + 53/(746496*epsilon**5) - 1/(20736*epsilon**6)","19986":"-f_3/(55296*epsilon**2) + pi**4/(6220800*epsilon**2) + 51497/(3224862720*epsilon**2) - f_3/(207360*epsilon**3) - 901/(134369280*epsilon**3) - 109/(3732480*epsilon**4) + 41/(933120*epsilon**5) - 1/(51840*epsilon**6)","19987":"f_3/(248832*epsilon**2) - 1/(4199040*epsilon**2) - f_3/(82944*epsilon**3) - 1/(35831808*epsilon**3) - 1243/(44789760*epsilon**4) + 53/(746496*epsilon**5) - 1/(20736*epsilon**6)","19988":"-11/(6718464*epsilon**3) + 17/(1990656*epsilon**4) - 11/(746496*epsilon**5) + 1/(124416*epsilon**6)","19989":"-8633/(9674588160*epsilon**2) + 697/(403107840*epsilon**3) + 3853/(268738560*epsilon**4) - 11/(559872*epsilon**5) + 1/(124416*epsilon**6)","19990":"31*f_3/(3732480*epsilon**2) - 118163/(9674588160*epsilon**2) - pi**4/(74649600*epsilon**2) - f_3/(622080*epsilon**3) + 1759/(1612431360*epsilon**3) + 649/(44789760*epsilon**4) - 131/(11197440*epsilon**5) + 1/(311040*epsilon**6)","19991":"-11/(6718464*epsilon**3) + 17/(1990656*epsilon**4) - 11/(746496*epsilon**5) + 1/(124416*epsilon**6)","19992":"-8633/(9674588160*epsilon**2) + 697/(403107840*epsilon**3) + 3853/(268738560*epsilon**4) - 11/(559872*epsilon**5) + 1/(124416*epsilon**6)","19993":"5/(4478976*epsilon**4) - 55/(11943936*epsilon**5) + 5/(995328*epsilon**6)","19994":"-f_3/(1492992*epsilon**2) + 539/(1612431360*epsilon**2) + f_3/(497664*epsilon**3) - 319/(1074954240*epsilon**3) - 29/(89579520*epsilon**4) - 11/(1492992*epsilon**5) + 1/(124416*epsilon**6)","19995":"17*f_3/(29859840*epsilon**2) - pi**4/(74649600*epsilon**2) + 4357/(12899450880*epsilon**2) + f_3/(2488320*epsilon**3) + 103/(134369280*epsilon**3) + 1/(22394880*epsilon**4) - 1/(414720*epsilon**5) + 1/(622080*epsilon**6)","19996":"20627/(9674588160*epsilon**2) - 5323/(403107840*epsilon**3) + 3269/(134369280*epsilon**4) - 5/(279936*epsilon**5) + 1/(186624*epsilon**6)","19997":"143/(161243136*epsilon**2) - 469/(71663616*epsilon**3) + 307/(17915904*epsilon**4) - 29/(1492992*epsilon**5) + 1/(124416*epsilon**6)","19998":"20627/(9674588160*epsilon**2) - 5323/(403107840*epsilon**3) + 3269/(134369280*epsilon**4) - 5/(279936*epsilon**5) + 1/(186624*epsilon**6)","19999":"-39991/(9674588160*epsilon**2) - 6229/(1612431360*epsilon**3) + 503/(29859840*epsilon**4) - 169/(11197440*epsilon**5) + 1/(207360*epsilon**6)","20000":"869/(644972544*epsilon**2) - 505/(71663616*epsilon**3) + 307/(17915904*epsilon**4) - 29/(1492992*epsilon**5) + 1/(124416*epsilon**6)","20001":"-39991/(9674588160*epsilon**2) - 6229/(1612431360*epsilon**3) + 503/(29859840*epsilon**4) - 169/(11197440*epsilon**5) + 1/(207360*epsilon**6)","20002":"-1999/(1209323520*epsilon**2) - 7381/(806215680*epsilon**3) + 1181/(53747712*epsilon**4) - 1/(69120*epsilon**5) + 7/(1866240*epsilon**6)","20003":"29213/(9674588160*epsilon**2) - 1351/(100776960*epsilon**3) + 3269/(134369280*epsilon**4) - 5/(279936*epsilon**5) + 1/(186624*epsilon**6)","20004":"-1999/(1209323520*epsilon**2) - 7381/(806215680*epsilon**3) + 1181/(53747712*epsilon**4) - 1/(69120*epsilon**5) + 7/(1866240*epsilon**6)","20005":"-2609/(1612431360*epsilon**2) + 1217/(53747712*epsilon**3) - 331/(5598720*epsilon**4) + 13/(186624*epsilon**5) - 1/(31104*epsilon**6)","20006":"-2609/(1612431360*epsilon**2) + 1217/(53747712*epsilon**3) - 331/(5598720*epsilon**4) + 13/(186624*epsilon**5) - 1/(31104*epsilon**6)","20007":"13*f_3/(1658880*epsilon**2) + pi**4/(49766400*epsilon**2) + 3689/(806215680*epsilon**2) - f_3/(103680*epsilon**3) + 2663/(268738560*epsilon**3) - 1963/(44789760*epsilon**4) + 113/(1866240*epsilon**5) - 1/(34560*epsilon**6)","20008":"13*f_3/(1658880*epsilon**2) + pi**4/(49766400*epsilon**2) + 3689/(806215680*epsilon**2) - f_3/(103680*epsilon**3) + 2663/(268738560*epsilon**3) - 1963/(44789760*epsilon**4) + 113/(1866240*epsilon**5) - 1/(34560*epsilon**6)","20009":"7*f_3/(4976640*epsilon**2) - 10759/(3224862720*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(207360*epsilon**3) + 19/(1658880*epsilon**3) - 1993/(44789760*epsilon**4) + 11/(207360*epsilon**5) - 7/(311040*epsilon**6)","20010":"-6659/(1612431360*epsilon**2) + 6409/(268738560*epsilon**3) - 331/(5598720*epsilon**4) + 13/(186624*epsilon**5) - 1/(31104*epsilon**6)","20011":"7*f_3/(4976640*epsilon**2) - 10759/(3224862720*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(207360*epsilon**3) + 19/(1658880*epsilon**3) - 1993/(44789760*epsilon**4) + 11/(207360*epsilon**5) - 7/(311040*epsilon**6)","20012":"-5201/(9674588160*epsilon**2) + 829/(1612431360*epsilon**3) + 187/(67184640*epsilon**4) - 1/(124416*epsilon**5) + 1/(186624*epsilon**6)","20013":"-13/(26873856*epsilon**3) + 109/(35831808*epsilon**4) - 1/(165888*epsilon**5) + 1/(248832*epsilon**6)","20014":"-5201/(9674588160*epsilon**2) + 829/(1612431360*epsilon**3) + 187/(67184640*epsilon**4) - 1/(124416*epsilon**5) + 1/(186624*epsilon**6)","20015":"-37*f_3/(29859840*epsilon**2) - pi**4/(298598400*epsilon**2) + 193/(1289945088*epsilon**2) + f_3/(622080*epsilon**3) - 13/(107495424*epsilon**3) + 209/(89579520*epsilon**4) - 1/(138240*epsilon**5) + 1/(207360*epsilon**6)","20016":"-79/(107495424*epsilon**3) + 109/(35831808*epsilon**4) - 1/(165888*epsilon**5) + 1/(248832*epsilon**6)","20017":"-37*f_3/(29859840*epsilon**2) - pi**4/(298598400*epsilon**2) + 193/(1289945088*epsilon**2) + f_3/(622080*epsilon**3) - 13/(107495424*epsilon**3) + 209/(89579520*epsilon**4) - 1/(138240*epsilon**5) + 1/(207360*epsilon**6)","20018":"-f_3/(29859840*epsilon**2) - pi**4/(99532800*epsilon**2) + 2341/(2418647040*epsilon**2) + f_3/(1244160*epsilon**3) + 1019/(806215680*epsilon**3) + 29/(53747712*epsilon**4) - 7/(1244160*epsilon**5) + 7/(1866240*epsilon**6)","20019":"-3743/(9674588160*epsilon**2) + 101/(322486272*epsilon**3) + 187/(67184640*epsilon**4) - 1/(124416*epsilon**5) + 1/(186624*epsilon**6)","20020":"-f_3/(29859840*epsilon**2) - pi**4/(99532800*epsilon**2) + 2341/(2418647040*epsilon**2) + f_3/(1244160*epsilon**3) + 1019/(806215680*epsilon**3) + 29/(53747712*epsilon**4) - 7/(1244160*epsilon**5) + 7/(1866240*epsilon**6)","20021":"2503/(9674588160*epsilon**2) + 289/(1612431360*epsilon**3) + 49/(16796160*epsilon**4) - 1/(124416*epsilon**5) + 1/(186624*epsilon**6)","20022":"41/(2418647040*epsilon**2) + 2333/(1612431360*epsilon**3) + 133/(134369280*epsilon**4) - 1/(155520*epsilon**5) + 1/(233280*epsilon**6)","20023":"28639/(1074954240*epsilon**2) - 5471/(59719680*epsilon**3) + 641/(4976640*epsilon**4) - 167/(1244160*epsilon**5) + 7/(103680*epsilon**6)","20024":"-5401/(2579890176*epsilon**2) + 1615/(107495424*epsilon**3) - 13/(279936*epsilon**4) + 43/(746496*epsilon**5) - 1/(41472*epsilon**6)","20025":"491/(429981696*epsilon**3) - 83/(11943936*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","20026":"19627/(3224862720*epsilon**2) + 1709/(107495424*epsilon**3) - 3943/(89579520*epsilon**4) + 179/(3732480*epsilon**5) - 13/(622080*epsilon**6)","20027":"-f_3/(2488320*epsilon**2) - 2821/(53747712*epsilon**2) - pi**4/(6220800*epsilon**2) + f_3/(34560*epsilon**3) + 371/(14929920*epsilon**3) + 67/(746496*epsilon**4) - 7/(34560*epsilon**5) + 1/(8640*epsilon**6)","20028":"f_3/(2488320*epsilon**2) + 707/(644972544*epsilon**2) + pi**4/(24883200*epsilon**2) - f_3/(138240*epsilon**3) + 133/(537477120*epsilon**3) - 509/(29859840*epsilon**4) + 187/(3732480*epsilon**5) - 7/(207360*epsilon**6)","20029":"77/(16796160*epsilon**2) + 469/(179159040*epsilon**3) - 251/(14929920*epsilon**4) + 1/(46080*epsilon**5) - 1/(103680*epsilon**6)","20030":"-779*f_3/(29859840*epsilon**2) + 7*f_5/(829440*epsilon**2) + 1343/(119439360*epsilon**2) + pi**4/(6635520*epsilon**2) + 5*f_3/(124416*epsilon**3) - 493/(9953280*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 209/(2488320*epsilon**4) - 1/(23040*epsilon**5)","20031":"2369/(11609505792*epsilon**2) - 1547/(967458816*epsilon**3) + 1/(248832*epsilon**4) - 29/(6718464*epsilon**5) + 1/(559872*epsilon**6)","20032":"-1339/(5804752896*epsilon**2) - 899/(483729408*epsilon**3) + 1/(139968*epsilon**4) - 29/(3359232*epsilon**5) + 1/(279936*epsilon**6)","20033":"10609/(1451188224*epsilon**2) - 3605/(161243136*epsilon**3) + 1109/(40310784*epsilon**4) - 17/(1119744*epsilon**5) + 1/(279936*epsilon**6)","20034":"-103*f_3/(4478976*epsilon**2) + 721/(17915904*epsilon**2) + f_3/(20736*epsilon**3) - 73/(559872*epsilon**3) - f_3/(31104*epsilon**4) + 19/(124416*epsilon**4) - 1/(15552*epsilon**5)","20035":"-10609/(1934917632*epsilon**2) + 103/(4478976*epsilon**3) - 265/(6718464*epsilon**4) + 1/(31104*epsilon**5) - 1/(93312*epsilon**6)","20036":"-12463/(967458816*epsilon**2) + 4135/(80621568*epsilon**3) - 283/(3359232*epsilon**4) + 37/(559872*epsilon**5) - 1/(46656*epsilon**6)","20037":"103/(26873856*epsilon**3) - 175/(8957952*epsilon**4) + 11/(373248*epsilon**5) - 1/(62208*epsilon**6)","20038":"-1133/(644972544*epsilon**3) + 301/(53747712*epsilon**4) - 29/(4478976*epsilon**5) + 1/(373248*epsilon**6)","20039":"-1133/(644972544*epsilon**3) + 301/(53747712*epsilon**4) - 29/(4478976*epsilon**5) + 1/(373248*epsilon**6)","20040":"515/(429981696*epsilon**4) - 5/(1990656*epsilon**5) + 5/(2985984*epsilon**6)","20041":"-5137/(7739670528*epsilon**2) - 917/(429981696*epsilon**3) + 1325/(107495424*epsilon**4) - 145/(8957952*epsilon**5) + 5/(746496*epsilon**6)","20042":"467/(1289945088*epsilon**3) + 335/(214990848*epsilon**4) - 5/(995328*epsilon**5) + 5/(1492992*epsilon**6)","20043":"-37*f_3/(59719680*epsilon**2) - pi**4/(597196800*epsilon**2) + 3023/(12899450880*epsilon**2) + f_3/(1244160*epsilon**3) - 191/(1074954240*epsilon**3) + 221/(179159040*epsilon**4) - 1/(276480*epsilon**5) + 1/(414720*epsilon**6)","20044":"173*f_3/(2488320*epsilon**2) - 5657/(89579520*epsilon**2) + pi**4/(12441600*epsilon**2) - f_3/(11520*epsilon**3) + 205/(4478976*epsilon**3) + 109/(622080*epsilon**4) - 1/(5184*epsilon**5) + 1/(12960*epsilon**6)","20045":"-23683/(1289945088*epsilon**2) + 3623/(53747712*epsilon**3) - 67/(746496*epsilon**4) + 7/(124416*epsilon**5) - 1/(62208*epsilon**6)","20046":"2153/(214990848*epsilon**3) - 463/(17915904*epsilon**4) + 31/(1492992*epsilon**5) - 1/(124416*epsilon**6)","20047":"f_3/(311040*epsilon**2) - 5867/(806215680*epsilon**2) + 113/(16796160*epsilon**3) - 461/(17915904*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","20048":"7*f_3/(497664*epsilon**2) - pi**4/(6220800*epsilon**2) + 1033/(89579520*epsilon**2) + f_3/(34560*epsilon**3) - 2071/(22394880*epsilon**3) + 29/(124416*epsilon**4) - 1/(5184*epsilon**5) + 1/(12960*epsilon**6)","20049":"-23683/(1289945088*epsilon**2) + 3623/(53747712*epsilon**3) - 67/(746496*epsilon**4) + 7/(124416*epsilon**5) - 1/(62208*epsilon**6)","20050":"2153/(214990848*epsilon**3) - 463/(17915904*epsilon**4) + 31/(1492992*epsilon**5) - 1/(124416*epsilon**6)","20051":"f_3/(311040*epsilon**2) - 2257/(1612431360*epsilon**2) + 713/(67184640*epsilon**3) - 2737/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","20052":"f_3/(124416*epsilon**2) - pi**4/(24883200*epsilon**2) + 407/(17915904*epsilon**2) + f_3/(23040*epsilon**3) - 37/(349920*epsilon**3) + 77/(311040*epsilon**4) - 1/(5184*epsilon**5) + 1/(12960*epsilon**6)","20053":"11*f_3/(995328*epsilon**2) - 43087/(1289945088*epsilon**2) - f_3/(82944*epsilon**3) + 5099/(53747712*epsilon**3) - 19/(186624*epsilon**4) + 7/(124416*epsilon**5) - 1/(62208*epsilon**6)","20054":"-f_3/(165888*epsilon**3) + 3917/(214990848*epsilon**3) - 571/(17915904*epsilon**4) + 31/(1492992*epsilon**5) - 1/(124416*epsilon**6)","20055":"17*f_3/(4976640*epsilon**2) - 4291/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 1939/(134369280*epsilon**3) - 2953/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","20056":"-91*f_3/(207360*epsilon**2) + pi**4/(829440*epsilon**2) + 19673/(44789760*epsilon**2) + 5*f_3/(6912*epsilon**3) - 685/(746496*epsilon**3) + 47/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","20057":"77*f_3/(497664*epsilon**2) - 36685/(214990848*epsilon**2) - 7*f_3/(41472*epsilon**3) + 25/(110592*epsilon**3) + 1/(10368*epsilon**4) - 5/(20736*epsilon**5) + 1/(10368*epsilon**6)","20058":"-7*f_3/(82944*epsilon**3) + 3335/(35831808*epsilon**3) - 65/(2985984*epsilon**4) - 19/(248832*epsilon**5) + 1/(20736*epsilon**6)","20059":"7*f_3/(2488320*epsilon**2) - pi**4/(2764800*epsilon**2) + 1903/(44789760*epsilon**2) + f_3/(207360*epsilon**3) + 1021/(22394880*epsilon**3) - 23/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","20060":"11*f_3/(25920*epsilon**2) - 31501/(44789760*epsilon**2) + 11*pi**4/(4147200*epsilon**2) - 13*f_3/(11520*epsilon**3) + 3631/(3732480*epsilon**3) - 223/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","20061":"-11*f_3/(497664*epsilon**2) + 4499/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 115/(995328*epsilon**3) + 5/(20736*epsilon**4) - 5/(20736*epsilon**5) + 1/(10368*epsilon**6)","20062":"f_3/(82944*epsilon**3) - 409/(35831808*epsilon**3) + 151/(2985984*epsilon**4) - 19/(248832*epsilon**5) + 1/(20736*epsilon**6)","20063":"-17*f_3/(497664*epsilon**2) - 407/(44789760*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(23040*epsilon**3) - 1103/(22394880*epsilon**3) + 1273/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","20064":"-f_3/(1728*epsilon**2) + f_5/(3456*epsilon**2) - pi**4/(829440*epsilon**2) + 15011/(44789760*epsilon**2) + 5*f_3/(6912*epsilon**3) - 2993/(3732480*epsilon**3) - 7/(311040*epsilon**4) + 19/(25920*epsilon**5) - 1/(2160*epsilon**6)","20065":"-11*f_3/(497664*epsilon**2) + 4499/(214990848*epsilon**2) + f_3/(41472*epsilon**3) - 115/(995328*epsilon**3) + 5/(20736*epsilon**4) - 5/(20736*epsilon**5) + 1/(10368*epsilon**6)","20066":"f_3/(82944*epsilon**3) - 409/(35831808*epsilon**3) + 151/(2985984*epsilon**4) - 19/(248832*epsilon**5) + 1/(20736*epsilon**6)","20067":"-19*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1133/(22394880*epsilon**2) + f_3/(207360*epsilon**3) + 157/(22394880*epsilon**3) + 409/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","20068":"11*f_3/(46080*epsilon**2) - 19*f_5/(69120*epsilon**2) + pi**4/(4147200*epsilon**2) + 953/(14929920*epsilon**2) - 41*f_3/(51840*epsilon**3) - pi**4/(1036800*epsilon**3) + 377/(497664*epsilon**3) + f_3/(960*epsilon**4) - 329/(207360*epsilon**4) + 11/(17280*epsilon**5)","20069":"-121*f_3/(746496*epsilon**2) - 11*pi**4/(14929920*epsilon**2) + 9163/(35831808*epsilon**2) + 55*f_3/(124416*epsilon**3) - 961/(1492992*epsilon**3) + pi**4/(1244160*epsilon**3) - f_3/(3456*epsilon**4) + 11/(20736*epsilon**4) - 1/(6912*epsilon**5)","20070":"11*f_3/(124416*epsilon**3) - 833/(5971968*epsilon**3) + pi**4/(2488320*epsilon**3) - f_3/(6912*epsilon**4) + 11/(55296*epsilon**4) - 1/(13824*epsilon**5)","20071":"-443*f_3/(14929920*epsilon**2) + 11*f_5/(414720*epsilon**2) - 1981/(179159040*epsilon**2) - 11*pi**4/(149299200*epsilon**2) + 77*f_3/(622080*epsilon**3) - 41/(466560*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(8640*epsilon**4) + 7/(34560*epsilon**4) - 1/(11520*epsilon**5)","20072":"f_3/(31104*epsilon**2) - 19783/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 6437/(44789760*epsilon**3) - 151/(2488320*epsilon**4) - 1/(5184*epsilon**5) + 1/(5760*epsilon**6)","20073":"61*f_3/(1244160*epsilon**2) - 637/(16796160*epsilon**2) - 7*pi**4/(24883200*epsilon**2) - f_3/(17280*epsilon**3) + 7031/(44789760*epsilon**3) - 281/(3732480*epsilon**4) - 19/(103680*epsilon**5) + 1/(6480*epsilon**6)","20074":"19283/(1289945088*epsilon**2) - 4309/(214990848*epsilon**3) - 203/(5971968*epsilon**4) + 13/(165888*epsilon**5) - 5/(124416*epsilon**6)","20075":"-18203/(201553920*epsilon**2) + 4147/(26873856*epsilon**3) - 1589/(8957952*epsilon**4) + 1/(8640*epsilon**5) - 11/(311040*epsilon**6)","20076":"-12467/(1612431360*epsilon**2) + 3113/(67184640*epsilon**3) - 959/(11197440*epsilon**4) + 1/(19440*epsilon**5) - 1/(77760*epsilon**6)","20077":"29*f_3/(829440*epsilon**2) + pi**4/(8294400*epsilon**2) + 16537/(107495424*epsilon**2) - f_3/(17280*epsilon**3) - 1039/(3732480*epsilon**3) + 1003/(2488320*epsilon**4) - 11/(25920*epsilon**5) + 11/(51840*epsilon**6)","20078":"-f_3/(276480*epsilon**2) - pi**4/(8294400*epsilon**2) + 5021/(179159040*epsilon**2) - f_3/(69120*epsilon**3) - 917/(17915904*epsilon**3) + 83/(497664*epsilon**4) - 23/(124416*epsilon**5) + 1/(12960*epsilon**6)","20079":"-1753/(214990848*epsilon**3) + 73/(35831808*epsilon**4) + 31/(1492992*epsilon**5) - 5/(248832*epsilon**6)","20080":"-f_3/(184320*epsilon**2) - pi**4/(49766400*epsilon**2) - 889/(1612431360*epsilon**2) + f_3/(103680*epsilon**3) + 5/(6718464*epsilon**3) - 47/(2985984*epsilon**4) + 7/(155520*epsilon**5) - 11/(311040*epsilon**6)","20081":"f_3/(4976640*epsilon**2) - 73/(33592320*epsilon**2) + pi**4/(49766400*epsilon**2) + f_3/(414720*epsilon**3) - 1151/(179159040*epsilon**3) - 11/(8957952*epsilon**4) + 71/(3732480*epsilon**5) - 1/(77760*epsilon**6)","20082":"-f_3/(2488320*epsilon**2) - 3643/(1612431360*epsilon**2) - 4057/(268738560*epsilon**3) + 31/(4478976*epsilon**4) + 29/(933120*epsilon**5) - 1/(38880*epsilon**6)","20083":"-6869/(3224862720*epsilon**2) - 469/(67184640*epsilon**3) - 77/(14929920*epsilon**4) + 77/(1866240*epsilon**5) - 1/(34560*epsilon**6)","20084":"-11*f_3/(497664*epsilon**2) + 3707/(107495424*epsilon**2) + f_3/(41472*epsilon**3) - 371/(6718464*epsilon**3) - 17/(1119744*epsilon**4) + 25/(373248*epsilon**5) - 1/(31104*epsilon**6)","20085":"f_3/(82944*epsilon**3) - 337/(17915904*epsilon**3) + 43/(4478976*epsilon**4) + 7/(373248*epsilon**5) - 1/(62208*epsilon**6)","20086":"-7*f_3/(4976640*epsilon**2) - 1967/(268738560*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(207360*epsilon**3) - 341/(29859840*epsilon**3) + 323/(44789760*epsilon**4) + 13/(466560*epsilon**5) - 7/(311040*epsilon**6)","20087":"7579/(967458816*epsilon**2) - 2003/(53747712*epsilon**3) + 49/(839808*epsilon**4) - 11/(279936*epsilon**5) + 1/(93312*epsilon**6)","20088":"103895/(7739670528*epsilon**2) - 3677/(107495424*epsilon**3) + 427/(13436928*epsilon**4) - 31/(2239488*epsilon**5) + 1/(373248*epsilon**6)","20089":"-3971/(322486272*epsilon**2) + 199/(2985984*epsilon**3) - 113/(746496*epsilon**4) + 5/(31104*epsilon**5) - 1/(15552*epsilon**6)","20090":"-11*f_3/(995328*epsilon**2) - 2629/(214990848*epsilon**2) + f_3/(82944*epsilon**3) + 1343/(26873856*epsilon**3) - 43/(559872*epsilon**4) + 41/(746496*epsilon**5) - 1/(62208*epsilon**6)","20091":"-689/(161243136*epsilon**3) + 421/(26873856*epsilon**4) - 11/(746496*epsilon**5) + 1/(186624*epsilon**6)","20092":"-1001/(1934917632*epsilon**2) + 5/(5971968*epsilon**3) + 13/(1492992*epsilon**4) - 11/(559872*epsilon**5) + 1/(93312*epsilon**6)","20093":"11*f_3/(5971968*epsilon**2) - 4147/(1934917632*epsilon**2) - f_3/(497664*epsilon**3) + 61/(26873856*epsilon**3) + 101/(26873856*epsilon**4) - 29/(4478976*epsilon**5) + 1/(373248*epsilon**6)","20094":"29213/(9674588160*epsilon**2) - 1351/(100776960*epsilon**3) + 3269/(134369280*epsilon**4) - 5/(279936*epsilon**5) + 1/(186624*epsilon**6)","20095":"-5137/(7739670528*epsilon**2) - 917/(429981696*epsilon**3) + 1325/(107495424*epsilon**4) - 145/(8957952*epsilon**5) + 5/(746496*epsilon**6)","20096":"-9445/(1289945088*epsilon**3) + 1147/(107495424*epsilon**4) - 17/(2985984*epsilon**5) + 1/(746496*epsilon**6)","20097":"361/(53747712*epsilon**3) - 65/(2239488*epsilon**4) + 19/(373248*epsilon**5) - 1/(31104*epsilon**6)","20098":"-6659/(1612431360*epsilon**2) + 6409/(268738560*epsilon**3) - 331/(5598720*epsilon**4) + 13/(186624*epsilon**5) - 1/(31104*epsilon**6)","20099":"f_3/(165888*epsilon**3) + 239/(35831808*epsilon**3) - 179/(8957952*epsilon**4) + 5/(248832*epsilon**5) - 1/(124416*epsilon**6)","20100":"91/(322486272*epsilon**3) - 1/(6718464*epsilon**4) - 11/(2239488*epsilon**5) + 1/(186624*epsilon**6)","20101":"-f_3/(995328*epsilon**3) + 377/(322486272*epsilon**3) + 1/(26873856*epsilon**4) - 1/(497664*epsilon**5) + 1/(746496*epsilon**6)","20102":"-3743/(9674588160*epsilon**2) + 101/(322486272*epsilon**3) + 187/(67184640*epsilon**4) - 1/(124416*epsilon**5) + 1/(186624*epsilon**6)","20103":"467/(1289945088*epsilon**3) + 335/(214990848*epsilon**4) - 5/(995328*epsilon**5) + 5/(1492992*epsilon**6)","20104":"373/(1934917632*epsilon**2) + 2171/(1612431360*epsilon**3) + 133/(134369280*epsilon**4) - 1/(155520*epsilon**5) + 1/(233280*epsilon**6)","20105":"-11*f_3/(25920*epsilon**2) + f_5/(3456*epsilon**2) + 757/(8957952*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(3840*epsilon**3) - 1177/(2985984*epsilon**3) + 473/(1244160*epsilon**4) + 43/(103680*epsilon**5) - 1/(2160*epsilon**6)","20106":"11*f_3/(165888*epsilon**2) - 3751/(53747712*epsilon**2) - f_3/(13824*epsilon**3) + 77/(497664*epsilon**3) - 1/(82944*epsilon**4) - 7/(41472*epsilon**5) + 1/(10368*epsilon**6)","20107":"-f_3/(27648*epsilon**3) + 341/(8957952*epsilon**3) - 1/(23328*epsilon**4) - 5/(124416*epsilon**5) + 1/(20736*epsilon**6)","20108":"f_3/(18432*epsilon**2) - pi**4/(2764800*epsilon**2) + 199/(5598720*epsilon**2) + f_3/(34560*epsilon**3) + 125/(2239488*epsilon**3) - 599/(7464960*epsilon**4) - 41/(311040*epsilon**5) + 7/(51840*epsilon**6)","20109":"91*f_3/(829440*epsilon**2) - 16315/(107495424*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 8807/(89579520*epsilon**3) + 119/(1492992*epsilon**4) - 79/(622080*epsilon**5) + 1/(17280*epsilon**6)","20110":"13*f_3/(207360*epsilon**2) - 44819/(537477120*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 9131/(89579520*epsilon**3) + 487/(7464960*epsilon**4) - 79/(622080*epsilon**5) + 1/(17280*epsilon**6)","20111":"13*f_3/(207360*epsilon**2) - 44819/(537477120*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(34560*epsilon**3) + 9131/(89579520*epsilon**3) + 487/(7464960*epsilon**4) - 79/(622080*epsilon**5) + 1/(17280*epsilon**6)","20112":"-119*f_3/(414720*epsilon**2) + 859/(5971968*epsilon**2) + 7*pi**4/(4147200*epsilon**2) - f_3/(11520*epsilon**3) - 937/(4976640*epsilon**3) - 1/(82944*epsilon**4) + 17/(34560*epsilon**5) - 1/(2880*epsilon**6)","20113":"119*f_3/(414720*epsilon**2) - 21901/(29859840*epsilon**2) + 17*pi**4/(4147200*epsilon**2) - f_3/(11520*epsilon**3) - 937/(4976640*epsilon**3) + 67/(414720*epsilon**4) + 17/(34560*epsilon**5) - 1/(2880*epsilon**6)","20114":"-119*f_3/(414720*epsilon**2) + 859/(5971968*epsilon**2) + 7*pi**4/(4147200*epsilon**2) - f_3/(11520*epsilon**3) - 937/(4976640*epsilon**3) - 1/(82944*epsilon**4) + 17/(34560*epsilon**5) - 1/(2880*epsilon**6)","20115":"-809*f_3/(1244160*epsilon**2) - f_5/(3840*epsilon**2) - 23*pi**4/(12441600*epsilon**2) + 11281/(9953280*epsilon**2) - f_3/(5760*epsilon**3) - 307/(497664*epsilon**3) + pi**4/(345600*epsilon**3) + f_3/(2880*epsilon**4) - 139/(207360*epsilon**4) + 7/(17280*epsilon**5)","20116":"-13*f_3/(829440*epsilon**2) - pi**4/(2073600*epsilon**2) + 75707/(1074954240*epsilon**2) + f_3/(69120*epsilon**3) + 463/(22394880*epsilon**3) - 5/(124416*epsilon**4) - 19/(311040*epsilon**5) + 1/(17280*epsilon**6)","20117":"49*f_3/(1244160*epsilon**2) - 25939/(537477120*epsilon**2) - pi**4/(24883200*epsilon**2) - f_3/(34560*epsilon**3) + 6113/(44789760*epsilon**3) - 151/(2488320*epsilon**4) - 1/(5184*epsilon**5) + 1/(5760*epsilon**6)","20118":"f_3/(18432*epsilon**2) - pi**4/(2764800*epsilon**2) + 199/(5598720*epsilon**2) + f_3/(34560*epsilon**3) + 125/(2239488*epsilon**3) - 599/(7464960*epsilon**4) - 41/(311040*epsilon**5) + 7/(51840*epsilon**6)","20119":"12155/(1289945088*epsilon**2) - 3013/(214990848*epsilon**3) - 203/(5971968*epsilon**4) + 13/(165888*epsilon**5) - 5/(124416*epsilon**6)","20120":"-f_3/(622080*epsilon**2) + 90767/(1612431360*epsilon**2) - 527/(17915904*epsilon**3) - 2887/(44789760*epsilon**4) + 49/(622080*epsilon**5) - 1/(34560*epsilon**6)","20121":"-f_3/(30720*epsilon**2) - 21329/(268738560*epsilon**2) - pi**4/(8294400*epsilon**2) + f_3/(17280*epsilon**3) + 1991/(44789760*epsilon**3) + 199/(1492992*epsilon**4) - 91/(311040*epsilon**5) + 1/(5760*epsilon**6)","20122":"-1105/(214990848*epsilon**3) + 73/(35831808*epsilon**4) + 31/(1492992*epsilon**5) - 5/(248832*epsilon**6)","20123":"5*f_3/(995328*epsilon**2) - 163/(119439360*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(103680*epsilon**3) - 5/(17915904*epsilon**3) - 43/(44789760*epsilon**4) + 59/(1866240*epsilon**5) - 1/(34560*epsilon**6)","20124":"-f_3/(622080*epsilon**2) - 587/(201553920*epsilon**2) - 779/(53747712*epsilon**3) + 31/(4478976*epsilon**4) + 29/(933120*epsilon**5) - 1/(38880*epsilon**6)","20125":"-f_3/(2488320*epsilon**2) - 3643/(1612431360*epsilon**2) - 4057/(268738560*epsilon**3) + 31/(4478976*epsilon**4) + 29/(933120*epsilon**5) - 1/(38880*epsilon**6)","20126":"-7*f_3/(4976640*epsilon**2) - 1967/(268738560*epsilon**2) + pi**4/(16588800*epsilon**2) - f_3/(207360*epsilon**3) - 341/(29859840*epsilon**3) + 323/(44789760*epsilon**4) + 13/(466560*epsilon**5) - 7/(311040*epsilon**6)","20127":"17*f_3/(4976640*epsilon**2) - 4291/(1612431360*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 1939/(134369280*epsilon**3) - 2953/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","20128":"f_3/(311040*epsilon**2) - 2257/(1612431360*epsilon**2) + 713/(67184640*epsilon**3) - 2737/(89579520*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","20129":"f_3/(311040*epsilon**2) - 5867/(806215680*epsilon**2) + 113/(16796160*epsilon**3) - 461/(17915904*epsilon**4) + 13/(466560*epsilon**5) - 7/(622080*epsilon**6)","20130":"-17*f_3/(497664*epsilon**2) - 407/(44789760*epsilon**2) - pi**4/(24883200*epsilon**2) + f_3/(23040*epsilon**3) - 1103/(22394880*epsilon**3) + 1273/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","20131":"7*f_3/(2488320*epsilon**2) - pi**4/(2764800*epsilon**2) + 1903/(44789760*epsilon**2) + f_3/(207360*epsilon**3) + 1021/(22394880*epsilon**3) - 23/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","20132":"-19*f_3/(2488320*epsilon**2) + pi**4/(24883200*epsilon**2) + 1133/(22394880*epsilon**2) + f_3/(207360*epsilon**3) + 157/(22394880*epsilon**3) + 409/(14929920*epsilon**4) - 17/(155520*epsilon**5) + 7/(103680*epsilon**6)","20133":"-443*f_3/(14929920*epsilon**2) + 11*f_5/(414720*epsilon**2) - 1981/(179159040*epsilon**2) - 11*pi**4/(149299200*epsilon**2) + 77*f_3/(622080*epsilon**3) - 41/(466560*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(8640*epsilon**4) + 7/(34560*epsilon**4) - 1/(11520*epsilon**5)","20134":"-f_3/(368640*epsilon**2) - 23/(10077696*epsilon**2) - pi**4/(99532800*epsilon**2) + f_3/(207360*epsilon**3) + 29/(53747712*epsilon**3) - 247/(29859840*epsilon**4) + 7/(311040*epsilon**5) - 11/(622080*epsilon**6)","20135":"31*f_3/(4976640*epsilon**2) + 25/(71663616*epsilon**2) + pi**4/(49766400*epsilon**2) - f_3/(103680*epsilon**3) - 103/(89579520*epsilon**3) - 79/(44789760*epsilon**4) + 59/(1866240*epsilon**5) - 1/(34560*epsilon**6)","20136":"-847/(1934917632*epsilon**2) + 11/(35831808*epsilon**3) + 7/(1492992*epsilon**4) - 11/(1119744*epsilon**5) + 1/(186624*epsilon**6)","20137":"-27677/(9674588160*epsilon**2) + 209/(201553920*epsilon**3) + 3997/(268738560*epsilon**4) - 11/(559872*epsilon**5) + 1/(124416*epsilon**6)","20138":"f_3/(248832*epsilon**2) + 37/(8398080*epsilon**2) - f_3/(82944*epsilon**3) + 47/(35831808*epsilon**3) - 1387/(44789760*epsilon**4) + 53/(746496*epsilon**5) - 1/(20736*epsilon**6)","20139":"77/(322486272*epsilon**3) + 5/(53747712*epsilon**4) - 11/(4478976*epsilon**5) + 1/(373248*epsilon**6)","20140":"-f_3/(1492992*epsilon**2) + 101/(1612431360*epsilon**2) + f_3/(497664*epsilon**3) - 271/(1074954240*epsilon**3) + 19/(89579520*epsilon**4) - 11/(1492992*epsilon**5) + 1/(124416*epsilon**6)","20141":"2503/(9674588160*epsilon**2) + 289/(1612431360*epsilon**3) + 49/(16796160*epsilon**4) - 1/(124416*epsilon**5) + 1/(186624*epsilon**6)","20142":"-37*f_3/(59719680*epsilon**2) - pi**4/(597196800*epsilon**2) + 3023/(12899450880*epsilon**2) + f_3/(1244160*epsilon**3) - 191/(1074954240*epsilon**3) + 221/(179159040*epsilon**4) - 1/(276480*epsilon**5) + 1/(414720*epsilon**6)","20143":"-2807*f_3/(7464960*epsilon**2) - 11*f_5/(69120*epsilon**2) + 11*pi**4/(24883200*epsilon**2) + 1019/(1658880*epsilon**2) + 13*f_3/(38880*epsilon**3) - 517/(933120*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 29/(155520*epsilon**4) - 1/(25920*epsilon**5)","20144":"-2303*f_3/(14929920*epsilon**2) - 23*f_5/(414720*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 163/(663552*epsilon**2) + 13*f_3/(77760*epsilon**3) - 463/(1866240*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 29/(311040*epsilon**4) - 1/(51840*epsilon**5)","20145":"127*f_3/(248832*epsilon**2) + 13*f_5/(34560*epsilon**2) - 6047/(7464960*epsilon**2) - 29*pi**4/(12441600*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(259200*epsilon**3) + 193/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 7/(8640*epsilon**4) + 1/(4320*epsilon**5)","20146":"1859*f_3/(2488320*epsilon**2) + 11*f_5/(23040*epsilon**2) - 17387/(14929920*epsilon**2) - 29*pi**4/(24883200*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 301/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 7/(17280*epsilon**4) + 1/(8640*epsilon**5)","20147":"-f_3**2/(2880*epsilon**2) + 217*f_3/(138240*epsilon**2) - 7493/(4976640*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(864*epsilon**3) + 43/(34560*epsilon**3) - 1/(4320*epsilon**4)","20148":"-37*f_3/(497664*epsilon**2) - f_5/(41472*epsilon**2) + pi**4/(2985984*epsilon**2) + 3697/(89579520*epsilon**2) + f_3/(9216*epsilon**3) - 1637/(29859840*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 41/(414720*epsilon**4) - 11/(207360*epsilon**5)","20149":"-49*f_3/(622080*epsilon**2) + f_5/(20736*epsilon**2) - 53/(933120*epsilon**2) + pi**4/(1492992*epsilon**2) + f_3/(4608*epsilon**3) - 35/(373248*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 19/(103680*epsilon**4) - 1/(12960*epsilon**5)","20150":"2461*f_3/(44789760*epsilon**2) + 7*f_5/(1244160*epsilon**2) - 34199/(537477120*epsilon**2) - 71*pi**4/(447897600*epsilon**2) - 71*f_3/(3732480*epsilon**3) + pi**4/(37324800*epsilon**3) + 7787/(89579520*epsilon**3) + f_3/(311040*epsilon**4) - 13/(233280*epsilon**4) + 11/(622080*epsilon**5)","20151":"2623*f_3/(22394880*epsilon**2) + 7*f_5/(622080*epsilon**2) - 1301/(5598720*epsilon**2) - 71*pi**4/(223948800*epsilon**2) - 71*f_3/(1866240*epsilon**3) + pi**4/(18662400*epsilon**3) + 253/(1119744*epsilon**3) + f_3/(155520*epsilon**4) - 71/(933120*epsilon**4) + 1/(77760*epsilon**5)","20152":"-937*f_3/(7464960*epsilon**2) - 7*f_5/(207360*epsilon**2) + 43*pi**4/(74649600*epsilon**2) + 25033/(179159040*epsilon**2) + 43*f_3/(622080*epsilon**3) - 2879/(14929920*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 31/(155520*epsilon**4) - 11/(103680*epsilon**5)","20153":"-721*f_3/(3732480*epsilon**2) - 7*f_5/(103680*epsilon**2) + 43*pi**4/(37324800*epsilon**2) + 3785/(8957952*epsilon**2) + 43*f_3/(311040*epsilon**3) - 119/(233280*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 43/(155520*epsilon**4) - 1/(12960*epsilon**5)","20154":"229*f_3/(44789760*epsilon**2) + 7*f_5/(1244160*epsilon**2) - pi**4/(16588800*epsilon**2) - 1939/(358318080*epsilon**2) - f_3/(138240*epsilon**3) + pi**4/(37324800*epsilon**3) + 197/(29859840*epsilon**3) + f_3/(311040*epsilon**4) - 19/(933120*epsilon**4) + 11/(622080*epsilon**5)","20155":"13*f_3/(22394880*epsilon**2) + 7*f_5/(622080*epsilon**2) - pi**4/(8294400*epsilon**2) - 1577/(268738560*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 61/(2799360*epsilon**3) + f_3/(155520*epsilon**4) - 1/(34560*epsilon**4) + 1/(77760*epsilon**5)","20156":"23*f_3/(2799360*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) + 389/(44789760*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 1501/(89579520*epsilon**3) + f_3/(155520*epsilon**4) - 47/(1244160*epsilon**4) + 11/(622080*epsilon**5)","20157":"103*f_3/(44789760*epsilon**2) - f_5/(414720*epsilon**2) - pi**4/(16588800*epsilon**2) + 473/(107495424*epsilon**2) - f_3/(138240*epsilon**3) + pi**4/(37324800*epsilon**3) + 17/(2799360*epsilon**3) + f_3/(311040*epsilon**4) - 1/(69120*epsilon**4) + 1/(155520*epsilon**5)","20158":"-137*f_3/(1244160*epsilon**2) + 23*f_5/(69120*epsilon**2) - 4159/(29859840*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - f_3/(2160*epsilon**3) + pi**4/(518400*epsilon**3) + 25/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 1/(3456*epsilon**4) + 1/(8640*epsilon**5)","20159":"-37*f_3/(497664*epsilon**2) - f_5/(41472*epsilon**2) + pi**4/(2985984*epsilon**2) + 4993/(89579520*epsilon**2) + f_3/(9216*epsilon**3) - 1637/(29859840*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 41/(414720*epsilon**4) - 11/(207360*epsilon**5)","20160":"-17*f_3/(311040*epsilon**2) + f_5/(10368*epsilon**2) - 937/(7464960*epsilon**2) + pi**4/(1492992*epsilon**2) + f_3/(4608*epsilon**3) - pi**4/(1244160*epsilon**3) - 67/(1866240*epsilon**3) - f_3/(10368*epsilon**4) + 19/(103680*epsilon**4) - 1/(12960*epsilon**5)","20161":"89*f_3/(17915904*epsilon**2) + 7*f_5/(2488320*epsilon**2) - 3259/(716636160*epsilon**2) - pi**4/(33177600*epsilon**2) - f_3/(276480*epsilon**3) + pi**4/(74649600*epsilon**3) + 49/(11943936*epsilon**3) + f_3/(622080*epsilon**4) - 19/(1866240*epsilon**4) + 11/(1244160*epsilon**5)","20162":"23*f_3/(2799360*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) + 281/(44789760*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 1501/(89579520*epsilon**3) + f_3/(155520*epsilon**4) - 47/(1244160*epsilon**4) + 11/(622080*epsilon**5)","20163":"103*f_3/(44789760*epsilon**2) - f_5/(414720*epsilon**2) - pi**4/(16588800*epsilon**2) + 473/(107495424*epsilon**2) - f_3/(138240*epsilon**3) + pi**4/(37324800*epsilon**3) + 17/(2799360*epsilon**3) + f_3/(311040*epsilon**4) - 1/(69120*epsilon**4) + 1/(155520*epsilon**5)","20164":"13*f_3/(44789760*epsilon**2) - f_5/(155520*epsilon**2) - pi**4/(16588800*epsilon**2) + 6307/(537477120*epsilon**2) - f_3/(138240*epsilon**3) + 7/(5598720*epsilon**3) + pi**4/(37324800*epsilon**3) + f_3/(311040*epsilon**4) - 1/(69120*epsilon**4) + 1/(155520*epsilon**5)","20165":"593*f_3/(1244160*epsilon**2) - f_5/(17280*epsilon**2) - 5843/(29859840*epsilon**2) - 23*pi**4/(12441600*epsilon**2) - 13*f_3/(17280*epsilon**3) + 823/(2488320*epsilon**3) + pi**4/(259200*epsilon**3) + f_3/(2160*epsilon**4) - 53/(69120*epsilon**4) + 7/(17280*epsilon**5)","20166":"-f_3/(69120*epsilon**2) - 2839/(179159040*epsilon**2) + 11*pi**4/(37324800*epsilon**2) + 11*f_3/(138240*epsilon**3) - pi**4/(2488320*epsilon**3) - 449/(29859840*epsilon**3) - f_3/(20736*epsilon**4) + 67/(414720*epsilon**4) - 29/(207360*epsilon**5)","20167":"-f_3/(7680*epsilon**2) + 13*pi**4/(37324800*epsilon**2) + 2417/(17915904*epsilon**2) + 19*f_3/(69120*epsilon**3) - 3/(10240*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 67/(207360*epsilon**4) - 7/(51840*epsilon**5)","20168":"-55*f_3/(373248*epsilon**2) + 11/(62208*epsilon**2) + 7*f_3/(20736*epsilon**3) - 103/(248832*epsilon**3) - f_3/(5184*epsilon**4) + 41/(124416*epsilon**4) - 1/(10368*epsilon**5)","20169":"11*f_3/(663552*epsilon**2) - 2431/(143327232*epsilon**2) - 11*pi**4/(179159040*epsilon**2) - 19*f_3/(746496*epsilon**3) + pi**4/(14929920*epsilon**3) + 617/(11943936*epsilon**3) + f_3/(124416*epsilon**4) - 185/(2985984*epsilon**4) + 7/(248832*epsilon**5)","20170":"11*f_3/(331776*epsilon**2) - 1397/(26873856*epsilon**2) - 11*pi**4/(89579520*epsilon**2) - 19*f_3/(373248*epsilon**3) + pi**4/(7464960*epsilon**3) + 551/(4478976*epsilon**3) + f_3/(62208*epsilon**4) - 19/(186624*epsilon**4) + 1/(31104*epsilon**5)","20171":"5*f_3/(62208*epsilon**3) - 1/(10368*epsilon**3) - f_3/(10368*epsilon**4) + 5/(41472*epsilon**4) - 1/(20736*epsilon**5)","20172":"-f_3/(110592*epsilon**3) + pi**4/(29859840*epsilon**3) + 221/(23887872*epsilon**3) + f_3/(248832*epsilon**4) - 1/(55296*epsilon**4) + 7/(497664*epsilon**5)","20173":"-f_3/(55296*epsilon**3) + pi**4/(14929920*epsilon**3) + 127/(4478976*epsilon**3) + f_3/(124416*epsilon**4) - 1/(27648*epsilon**4) + 1/(62208*epsilon**5)","20174":"151*f_3/(552960*epsilon**2) + 7*f_5/(138240*epsilon**2) - 3295/(5971968*epsilon**2) + 11*pi**4/(49766400*epsilon**2) - 41*f_3/(103680*epsilon**3) - pi**4/(1036800*epsilon**3) + 523/(552960*epsilon**3) + f_3/(2160*epsilon**4) - 67/(82944*epsilon**4) + 13/(34560*epsilon**5)","20175":"-77*f_3/(1492992*epsilon**2) + 77/(884736*epsilon**2) + f_3/(6912*epsilon**3) - 1/(4096*epsilon**3) - f_3/(10368*epsilon**4) + 17/(62208*epsilon**4) - 5/(41472*epsilon**5)","20176":"7*f_3/(248832*epsilon**3) - 7/(147456*epsilon**3) - f_3/(20736*epsilon**4) + 1/(12288*epsilon**4) - 5/(82944*epsilon**5)","20177":"-47*f_3/(933120*epsilon**2) + pi**4/(12441600*epsilon**2) + 239/(2211840*epsilon**2) + 61*f_3/(622080*epsilon**3) - 553/(2488320*epsilon**3) - f_3/(10368*epsilon**4) + 29/(124416*epsilon**4) - 11/(103680*epsilon**5)","20178":"-529*f_3/(2488320*epsilon**2) - 7*f_5/(69120*epsilon**2) - 41*pi**4/(24883200*epsilon**2) + 3167/(5971968*epsilon**2) - f_3/(5760*epsilon**3) - 49/(276480*epsilon**3) + pi**4/(518400*epsilon**3) + f_3/(4320*epsilon**4) - 29/(41472*epsilon**4) + 1/(1920*epsilon**5)","20179":"-779*f_3/(29859840*epsilon**2) + 7*f_5/(829440*epsilon**2) + 1343/(119439360*epsilon**2) + pi**4/(6635520*epsilon**2) + 5*f_3/(124416*epsilon**3) - 493/(9953280*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 209/(2488320*epsilon**4) - 1/(23040*epsilon**5)","20180":"-f_3**2/(5760*epsilon**2) + 83*f_3/(138240*epsilon**2) - 629/(1244160*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(2160*epsilon**3) + 1/(1728*epsilon**3) - 1/(4320*epsilon**4)","20181":"23*f_3/(26873856*epsilon**2) - 161/(107495424*epsilon**2) - 11*f_3/(2239488*epsilon**3) + 277/(26873856*epsilon**3) + f_3/(186624*epsilon**4) - 43/(2239488*epsilon**4) + 1/(93312*epsilon**5)","20182":"-13*f_3/(13436928*epsilon**2) + 91/(53747712*epsilon**2) - 11*f_3/(1119744*epsilon**3) + 205/(13436928*epsilon**3) + f_3/(93312*epsilon**4) - 43/(1119744*epsilon**4) + 1/(46656*epsilon**5)","20183":"103*f_3/(3359232*epsilon**2) - 721/(13436928*epsilon**2) - 11*f_3/(373248*epsilon**3) + 1517/(13436928*epsilon**3) + f_3/(93312*epsilon**4) - 29/(373248*epsilon**4) + 1/(46656*epsilon**5)","20184":"-f_3**2/(10368*epsilon**2) + 7*f_3/(20736*epsilon**2) - 49/(165888*epsilon**2) - f_3/(2592*epsilon**3) + 7/(10368*epsilon**3) - 1/(2592*epsilon**4)","20185":"-121*f_3/(2239488*epsilon**2) + 847/(8957952*epsilon**2) + 19*f_3/(186624*epsilon**3) - 641/(2239488*epsilon**3) - f_3/(15552*epsilon**4) + 59/(186624*epsilon**4) - 1/(7776*epsilon**5)","20186":"f_3/(62208*epsilon**3) - 7/(248832*epsilon**3) - f_3/(20736*epsilon**4) + 29/(248832*epsilon**4) - 1/(10368*epsilon**5)","20187":"-11*f_3/(1492992*epsilon**3) + 77/(5971968*epsilon**3) + f_3/(124416*epsilon**4) - 43/(1492992*epsilon**4) + 1/(62208*epsilon**5)","20188":"-11*f_3/(1492992*epsilon**3) + 77/(5971968*epsilon**3) + f_3/(124416*epsilon**4) - 43/(1492992*epsilon**4) + 1/(62208*epsilon**5)","20189":"5*f_3/(995328*epsilon**4) - 35/(3981312*epsilon**4) + 5/(497664*epsilon**5)","20190":"203*f_3/(622080*epsilon**2) - f_5/(540*epsilon**2) - 7*pi**4/(1244160*epsilon**2) + 14273/(7464960*epsilon**2) - f_3/(864*epsilon**3) - 19/(155520*epsilon**3) + pi**4/(129600*epsilon**3) + f_3/(1080*epsilon**4) - 1/(864*epsilon**4) + 1/(2160*epsilon**5)","20191":"-127*f_3/(2488320*epsilon**2) + 43*f_5/(207360*epsilon**2) - 3673/(22394880*epsilon**2) + 23*pi**4/(74649600*epsilon**2) + 133*f_3/(622080*epsilon**3) - 2077/(14929920*epsilon**3) - pi**4/(6220800*epsilon**3) - 11*f_3/(51840*epsilon**4) + 61/(207360*epsilon**4) - 11/(103680*epsilon**5)","20192":"-49*f_3/(622080*epsilon**2) + f_5/(20736*epsilon**2) - 53/(933120*epsilon**2) + pi**4/(1492992*epsilon**2) + f_3/(4608*epsilon**3) - 35/(373248*epsilon**3) - pi**4/(1244160*epsilon**3) - f_3/(10368*epsilon**4) + 19/(103680*epsilon**4) - 1/(12960*epsilon**5)","20193":"-17*f_3/(311040*epsilon**2) + f_5/(10368*epsilon**2) - 937/(7464960*epsilon**2) + pi**4/(1492992*epsilon**2) + f_3/(4608*epsilon**3) - pi**4/(1244160*epsilon**3) - 67/(1866240*epsilon**3) - f_3/(10368*epsilon**4) + 19/(103680*epsilon**4) - 1/(12960*epsilon**5)","20194":"181*f_3/(311040*epsilon**2) - 809/(1105920*epsilon**2) + pi**4/(2073600*epsilon**2) - 77*f_3/(51840*epsilon**3) + 1373/(829440*epsilon**3) + f_3/(864*epsilon**4) - 31/(23040*epsilon**4) + 7/(17280*epsilon**5)","20195":"-55*f_3/(373248*epsilon**2) + 11/(62208*epsilon**2) + 7*f_3/(20736*epsilon**3) - 103/(248832*epsilon**3) - f_3/(5184*epsilon**4) + 41/(124416*epsilon**4) - 1/(10368*epsilon**5)","20196":"5*f_3/(62208*epsilon**3) - 1/(10368*epsilon**3) - f_3/(10368*epsilon**4) + 5/(41472*epsilon**4) - 1/(20736*epsilon**5)","20197":"-127*f_3/(2488320*epsilon**2) + 43*f_5/(207360*epsilon**2) - 3673/(22394880*epsilon**2) + 23*pi**4/(74649600*epsilon**2) + 133*f_3/(622080*epsilon**3) - 2077/(14929920*epsilon**3) - pi**4/(6220800*epsilon**3) - 11*f_3/(51840*epsilon**4) + 61/(207360*epsilon**4) - 11/(103680*epsilon**5)","20198":"35*f_3/(4478976*epsilon**2) - f_5/(77760*epsilon**2) - pi**4/(8294400*epsilon**2) + 2033/(268738560*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 463/(14929920*epsilon**3) + f_3/(155520*epsilon**4) - 29/(622080*epsilon**4) + 7/(311040*epsilon**5)","20199":"23*f_3/(2799360*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) + 389/(44789760*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 1501/(89579520*epsilon**3) + f_3/(155520*epsilon**4) - 47/(1244160*epsilon**4) + 11/(622080*epsilon**5)","20200":"23*f_3/(2799360*epsilon**2) - f_5/(207360*epsilon**2) - pi**4/(8294400*epsilon**2) + 281/(44789760*epsilon**2) - f_3/(69120*epsilon**3) + pi**4/(18662400*epsilon**3) + 1501/(89579520*epsilon**3) + f_3/(155520*epsilon**4) - 47/(1244160*epsilon**4) + 11/(622080*epsilon**5)","20201":"-2807*f_3/(7464960*epsilon**2) - 11*f_5/(69120*epsilon**2) + 11*pi**4/(24883200*epsilon**2) + 1019/(1658880*epsilon**2) + 13*f_3/(38880*epsilon**3) - 517/(933120*epsilon**3) - pi**4/(1555200*epsilon**3) - f_3/(12960*epsilon**4) + 29/(155520*epsilon**4) - 1/(25920*epsilon**5)","20202":"-2303*f_3/(14929920*epsilon**2) - 23*f_5/(414720*epsilon**2) + 11*pi**4/(49766400*epsilon**2) + 163/(663552*epsilon**2) + 13*f_3/(77760*epsilon**3) - 463/(1866240*epsilon**3) - pi**4/(3110400*epsilon**3) - f_3/(25920*epsilon**4) + 29/(311040*epsilon**4) - 1/(51840*epsilon**5)","20203":"127*f_3/(248832*epsilon**2) + 13*f_5/(34560*epsilon**2) - 6047/(7464960*epsilon**2) - 29*pi**4/(12441600*epsilon**2) - f_3/(720*epsilon**3) + pi**4/(259200*epsilon**3) + 193/(155520*epsilon**3) + f_3/(2160*epsilon**4) - 7/(8640*epsilon**4) + 1/(4320*epsilon**5)","20204":"1859*f_3/(2488320*epsilon**2) + 11*f_5/(23040*epsilon**2) - 17387/(14929920*epsilon**2) - 29*pi**4/(24883200*epsilon**2) - f_3/(1440*epsilon**3) + pi**4/(518400*epsilon**3) + 301/(311040*epsilon**3) + f_3/(4320*epsilon**4) - 7/(17280*epsilon**4) + 1/(8640*epsilon**5)","20205":"-f_3**2/(2880*epsilon**2) + 217*f_3/(138240*epsilon**2) - 7493/(4976640*epsilon**2) + pi**4/(829440*epsilon**2) - f_3/(864*epsilon**3) + 43/(34560*epsilon**3) - 1/(4320*epsilon**4)","20206":"-19*f_3/(276480*epsilon**2) + 13*pi**4/(74649600*epsilon**2) + 6821/(59719680*epsilon**2) + 19*f_3/(138240*epsilon**3) - 2113/(9953280*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 7/(41472*epsilon**4) - 17/(207360*epsilon**5)","20207":"-37*f_3/(497664*epsilon**2) - f_5/(41472*epsilon**2) + pi**4/(2985984*epsilon**2) + 3697/(89579520*epsilon**2) + f_3/(9216*epsilon**3) - 1637/(29859840*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 41/(414720*epsilon**4) - 11/(207360*epsilon**5)","20208":"11*f_3/(663552*epsilon**2) - 2431/(143327232*epsilon**2) - 11*pi**4/(179159040*epsilon**2) - 19*f_3/(746496*epsilon**3) + pi**4/(14929920*epsilon**3) + 617/(11943936*epsilon**3) + f_3/(124416*epsilon**4) - 185/(2985984*epsilon**4) + 7/(248832*epsilon**5)","20209":"2461*f_3/(44789760*epsilon**2) + 7*f_5/(1244160*epsilon**2) - 34199/(537477120*epsilon**2) - 71*pi**4/(447897600*epsilon**2) - 71*f_3/(3732480*epsilon**3) + pi**4/(37324800*epsilon**3) + 7787/(89579520*epsilon**3) + f_3/(311040*epsilon**4) - 13/(233280*epsilon**4) + 11/(622080*epsilon**5)","20210":"-937*f_3/(7464960*epsilon**2) - 7*f_5/(207360*epsilon**2) + 43*pi**4/(74649600*epsilon**2) + 25033/(179159040*epsilon**2) + 43*f_3/(622080*epsilon**3) - 2879/(14929920*epsilon**3) - pi**4/(6220800*epsilon**3) - f_3/(51840*epsilon**4) + 31/(155520*epsilon**4) - 11/(103680*epsilon**5)","20211":"-f_3/(110592*epsilon**3) + pi**4/(29859840*epsilon**3) + 221/(23887872*epsilon**3) + f_3/(248832*epsilon**4) - 1/(55296*epsilon**4) + 7/(497664*epsilon**5)","20212":"229*f_3/(44789760*epsilon**2) + 7*f_5/(1244160*epsilon**2) - pi**4/(16588800*epsilon**2) - 1939/(358318080*epsilon**2) - f_3/(138240*epsilon**3) + pi**4/(37324800*epsilon**3) + 197/(29859840*epsilon**3) + f_3/(311040*epsilon**4) - 19/(933120*epsilon**4) + 11/(622080*epsilon**5)","20213":"-137*f_3/(1244160*epsilon**2) + 23*f_5/(69120*epsilon**2) - 4159/(29859840*epsilon**2) - 13*pi**4/(12441600*epsilon**2) - f_3/(2160*epsilon**3) + pi**4/(518400*epsilon**3) + 25/(124416*epsilon**3) + f_3/(4320*epsilon**4) - 1/(3456*epsilon**4) + 1/(8640*epsilon**5)","20214":"-37*f_3/(497664*epsilon**2) - f_5/(41472*epsilon**2) + pi**4/(2985984*epsilon**2) + 4993/(89579520*epsilon**2) + f_3/(9216*epsilon**3) - 1637/(29859840*epsilon**3) - pi**4/(2488320*epsilon**3) - f_3/(20736*epsilon**4) + 41/(414720*epsilon**4) - 11/(207360*epsilon**5)","20215":"89*f_3/(17915904*epsilon**2) + 7*f_5/(2488320*epsilon**2) - 3259/(716636160*epsilon**2) - pi**4/(33177600*epsilon**2) - f_3/(276480*epsilon**3) + pi**4/(74649600*epsilon**3) + 49/(11943936*epsilon**3) + f_3/(622080*epsilon**4) - 19/(1866240*epsilon**4) + 11/(1244160*epsilon**5)","20216":"-13*f_3/(3456*epsilon**2) + 37*f_5/(5184*epsilon**2) - 1567/(622080*epsilon**2) - pi**4/(259200*epsilon**2) + 13*f_3/(4320*epsilon**3) - 5*f_5/(864*epsilon**3) + 1/(432*epsilon**3) - 1/(1440*epsilon**4)","20217":"-f_3**2/(51840*epsilon**2) + 197*f_3/(622080*epsilon**2) - 43*f_5/(62208*epsilon**2) - pi**4/(6220800*epsilon**2) + 737/(7464960*epsilon**2) + pi**6/(3919104*epsilon**2) - f_3/(8640*epsilon**3) + f_5/(5184*epsilon**3) - 19/(62208*epsilon**3) + 1/(4320*epsilon**4)","20218":"f_3**2/(10368*epsilon**2) - 43*f_3/(622080*epsilon**2) - 43*f_5/(62208*epsilon**2) - pi**4/(2073600*epsilon**2) + pi**6/(3919104*epsilon**2) + 101/(186624*epsilon**2) + f_3/(25920*epsilon**3) + f_5/(5184*epsilon**3) - 11/(25920*epsilon**3) + 1/(8640*epsilon**4)","20219":"-f_3**2/(51840*epsilon**2) + 7*f_3/(19440*epsilon**2) - 43*f_5/(62208*epsilon**2) + 125/(746496*epsilon**2) + pi**6/(3919104*epsilon**2) - f_3/(5184*epsilon**3) + f_5/(5184*epsilon**3) - 1/(4320*epsilon**3) + 1/(8640*epsilon**4)","20220":"-f_3**2/(1440*epsilon**2) + 23*f_3/(34560*epsilon**2) + 37*f_5/(10368*epsilon**2) - 4651/(1244160*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 5*f_5/(1728*epsilon**3) + 1/(432*epsilon**3) - 1/(2880*epsilon**4)","20221":"11*f_3**2/(103680*epsilon**2) - 31*f_3/(124416*epsilon**2) - 43*f_5/(124416*epsilon**2) - pi**4/(2073600*epsilon**2) + pi**6/(7838208*epsilon**2) + 3631/(7464960*epsilon**2) + 7*f_3/(51840*epsilon**3) + f_5/(10368*epsilon**3) - 1/(3240*epsilon**3) + 1/(17280*epsilon**4)","20222":"f_3**2/(10368*epsilon**2) - 43*f_3/(622080*epsilon**2) - 43*f_5/(62208*epsilon**2) - pi**4/(2073600*epsilon**2) + pi**6/(3919104*epsilon**2) + 101/(186624*epsilon**2) + f_3/(25920*epsilon**3) + f_5/(5184*epsilon**3) - 11/(25920*epsilon**3) + 1/(8640*epsilon**4)","20223":"-f_3**2/(1440*epsilon**2) + 23*f_3/(34560*epsilon**2) + 37*f_5/(10368*epsilon**2) - 4651/(1244160*epsilon**2) + pi**4/(1036800*epsilon**2) + f_3/(8640*epsilon**3) - 5*f_5/(1728*epsilon**3) + 1/(432*epsilon**3) - 1/(2880*epsilon**4)","20224":"-109*f_3/(103680*epsilon**2) + 25*f_5/(10368*epsilon**2) - 541/(414720*epsilon**2) - pi**4/(1036800*epsilon**2) + f_3/(960*epsilon**3) - 5*f_5/(1728*epsilon**3) + 13/(6480*epsilon**3) - 1/(960*epsilon**4)","20225":"11*f_3/(124416*epsilon**2) - 55*f_5/(124416*epsilon**2) + 143/(373248*epsilon**2) - f_3/(10368*epsilon**3) + 5*f_5/(10368*epsilon**3) - 85/(124416*epsilon**3) + 1/(3456*epsilon**4)","20226":"-f_3/(20736*epsilon**3) + 5*f_5/(20736*epsilon**3) - 13/(62208*epsilon**3) + 1/(6912*epsilon**4)","20227":"-13*f_3/(3456*epsilon**2) + 37*f_5/(5184*epsilon**2) - 1567/(622080*epsilon**2) - pi**4/(259200*epsilon**2) + 13*f_3/(4320*epsilon**3) - 5*f_5/(864*epsilon**3) + 1/(432*epsilon**3) - 1/(1440*epsilon**4)","20228":"-f_3**2/(51840*epsilon**2) + 197*f_3/(622080*epsilon**2) - 43*f_5/(62208*epsilon**2) - pi**4/(6220800*epsilon**2) + 737/(7464960*epsilon**2) + pi**6/(3919104*epsilon**2) - f_3/(8640*epsilon**3) + f_5/(5184*epsilon**3) - 19/(62208*epsilon**3) + 1/(4320*epsilon**4)","20229":"209*f_3/(622080*epsilon**2) - 47*f_5/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 1837/(1866240*epsilon**2) + f_3/(960*epsilon**3) - 7/(8640*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20230":"-193*f_3/(7464960*epsilon**2) - f_5/(12960*epsilon**2) + 259/(22394880*epsilon**2) + 47*pi**4/(74649600*epsilon**2) - 89*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 77/(933120*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20231":"619*f_3/(3732480*epsilon**2) + 7*f_5/(207360*epsilon**2) - 113/(559872*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 23/(155520*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20232":"367*f_3/(3732480*epsilon**2) + 7*f_5/(207360*epsilon**2) - 263/(2239488*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 17/(155520*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20233":"-167*f_3/(124416*epsilon**2) - 19*f_5/(11520*epsilon**2) - pi**4/(6220800*epsilon**2) + 5689/(1866240*epsilon**2) + f_3/(960*epsilon**3) - 1/(576*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20234":"1303*f_3/(7464960*epsilon**2) + 17*f_5/(414720*epsilon**2) - 1019/(4478976*epsilon**2) + 13*pi**4/(74649600*epsilon**2) - 17*f_3/(103680*epsilon**3) + pi**4/(2073600*epsilon**3) + 41/(311040*epsilon**3) + f_3/(17280*epsilon**4) - 1/(51840*epsilon**4)","20235":"619*f_3/(3732480*epsilon**2) + 7*f_5/(207360*epsilon**2) - 113/(559872*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 23/(155520*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20236":"-f_3/(27648*epsilon**2) - f_5/(4320*epsilon**2) - pi**4/(829440*epsilon**2) + 13/(46080*epsilon**2) + 7*f_3/(10368*epsilon**3) - 19/(31104*epsilon**3) + pi**4/(1036800*epsilon**3) - f_3/(960*epsilon**4) + 1/(2880*epsilon**4)","20237":"55*f_3/(746496*epsilon**2) - 319/(2239488*epsilon**2) + 11*pi**4/(14929920*epsilon**2) - 43*f_3/(124416*epsilon**3) - pi**4/(1244160*epsilon**3) + 91/(373248*epsilon**3) + f_3/(3456*epsilon**4) - 1/(10368*epsilon**4)","20238":"-5*f_3/(124416*epsilon**3) - pi**4/(2488320*epsilon**3) + 29/(373248*epsilon**3) + f_3/(6912*epsilon**4) - 1/(20736*epsilon**4)","20239":"209*f_3/(622080*epsilon**2) - 47*f_5/(34560*epsilon**2) - pi**4/(6220800*epsilon**2) + 1837/(1866240*epsilon**2) + f_3/(960*epsilon**3) - 7/(8640*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20240":"47*f_3/(622080*epsilon**2) - 41*f_5/(17280*epsilon**2) - pi**4/(6220800*epsilon**2) + 1033/(466560*epsilon**2) + f_3/(960*epsilon**3) - 5/(3456*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20241":"113*f_3/(746496*epsilon**2) + f_5/(17280*epsilon**2) - 977/(5598720*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 43/(311040*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20242":"77*f_3/(746496*epsilon**2) + f_5/(103680*epsilon**2) - 1117/(11197440*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 31/(311040*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20243":"709*f_3/(3732480*epsilon**2) + f_5/(17280*epsilon**2) - 2683/(11197440*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 11/(62208*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20244":"371*f_3/(622080*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(6220800*epsilon**2) + 329/(933120*epsilon**2) + f_3/(960*epsilon**3) - pi**4/(172800*epsilon**3) - 1/(1920*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20245":"203*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) - 247/(4478976*epsilon**2) + 47*pi**4/(74649600*epsilon**2) - 89*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(116640*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20246":"77*f_3/(746496*epsilon**2) + f_5/(103680*epsilon**2) - 1117/(11197440*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 31/(311040*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20247":"169*f_3/(3732480*epsilon**2) - f_5/(25920*epsilon**2) + 13*pi**4/(37324800*epsilon**2) + 449/(11197440*epsilon**2) - 17*f_3/(51840*epsilon**3) + 7/(311040*epsilon**3) + pi**4/(1036800*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20248":"47*f_3/(622080*epsilon**2) - 41*f_5/(17280*epsilon**2) - pi**4/(6220800*epsilon**2) + 1033/(466560*epsilon**2) + f_3/(960*epsilon**3) - 5/(3456*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20249":"709*f_3/(3732480*epsilon**2) + f_5/(17280*epsilon**2) - 2683/(11197440*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 11/(62208*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20250":"113*f_3/(746496*epsilon**2) + f_5/(17280*epsilon**2) - 977/(5598720*epsilon**2) + 13*pi**4/(37324800*epsilon**2) - 17*f_3/(51840*epsilon**3) + pi**4/(1036800*epsilon**3) + 43/(311040*epsilon**3) + f_3/(8640*epsilon**4) - 1/(25920*epsilon**4)","20251":"-133*f_3/(622080*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(6220800*epsilon**2) + 1103/(933120*epsilon**2) + f_3/(960*epsilon**3) - 17/(17280*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20252":"203*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) - 247/(4478976*epsilon**2) + 47*pi**4/(74649600*epsilon**2) - 89*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(116640*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20253":"371*f_3/(622080*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(6220800*epsilon**2) + 329/(933120*epsilon**2) + f_3/(960*epsilon**3) - pi**4/(172800*epsilon**3) - 1/(1920*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20254":"203*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) - 247/(4478976*epsilon**2) + 47*pi**4/(74649600*epsilon**2) - 89*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(116640*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20255":"-193*f_3/(7464960*epsilon**2) - f_5/(12960*epsilon**2) + 259/(22394880*epsilon**2) + 47*pi**4/(74649600*epsilon**2) - 89*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 77/(933120*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20256":"-37*f_3/(69120*epsilon**2) - f_5/(2160*epsilon**2) - pi**4/(414720*epsilon**2) + 53/(51840*epsilon**2) + 7*f_3/(5184*epsilon**3) - 217/(155520*epsilon**3) + pi**4/(518400*epsilon**3) - f_3/(480*epsilon**4) + 1/(1440*epsilon**4)","20257":"55*f_3/(373248*epsilon**2) - 539/(2239488*epsilon**2) + 11*pi**4/(7464960*epsilon**2) - 43*f_3/(62208*epsilon**3) - pi**4/(622080*epsilon**3) + 41/(93312*epsilon**3) + f_3/(1728*epsilon**4) - 1/(5184*epsilon**4)","20258":"-5*f_3/(62208*epsilon**3) - pi**4/(1244160*epsilon**3) + 49/(373248*epsilon**3) + f_3/(3456*epsilon**4) - 1/(10368*epsilon**4)","20259":"-133*f_3/(622080*epsilon**2) - f_5/(1080*epsilon**2) - pi**4/(6220800*epsilon**2) + 1103/(933120*epsilon**2) + f_3/(960*epsilon**3) - 17/(17280*epsilon**3) - pi**4/(172800*epsilon**3) - f_3/(1440*epsilon**4) + 1/(4320*epsilon**4)","20260":"203*f_3/(7464960*epsilon**2) - 11*f_5/(207360*epsilon**2) - 247/(4478976*epsilon**2) + 47*pi**4/(74649600*epsilon**2) - 89*f_3/(311040*epsilon**3) + pi**4/(3110400*epsilon**3) + 13/(116640*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20261":"-f_3**2/(2160*epsilon**2) + 193*f_3/(25920*epsilon**2) - 67*f_5/(10368*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20262":"-f_3**2/(4320*epsilon**2) + 461*f_3/(103680*epsilon**2) - 41*f_5/(10368*epsilon**2) - pi**6/(653184*epsilon**2) + 7*pi**4/(1036800*epsilon**2) - 7*f_3/(2160*epsilon**3) + f_5/(216*epsilon**3)","20263":"f_3**2/(1728*epsilon**2) - 217*f_3/(51840*epsilon**2) + 35*f_5/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","20264":"f_3**2/(864*epsilon**2) - 137*f_3/(12960*epsilon**2) + 25*f_5/(2592*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","20265":"-f_3**2/(2160*epsilon**2) + 311*f_3/(51840*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20266":"-f_3**2/(2160*epsilon**2) + 193*f_3/(25920*epsilon**2) - 67*f_5/(10368*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20267":"-f_3**2/(2160*epsilon**2) + 431*f_3/(51840*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20268":"-25*f_3/(3456*epsilon**2) - f_5/(192*epsilon**2) + 49*f_7/(3840*epsilon**2) - pi**4/(172800*epsilon**2) + 89/(51840*epsilon**2) + f_3/(360*epsilon**3) - 1/(1080*epsilon**3)","20269":"-25*f_3/(6912*epsilon**2) - f_5/(384*epsilon**2) + 49*f_7/(7680*epsilon**2) - pi**4/(345600*epsilon**2) + 113/(103680*epsilon**2) + f_3/(720*epsilon**3) - 1/(2160*epsilon**3)","20270":"f_3**2/(4320*epsilon**2) - 61*f_3/(12960*epsilon**2) + 47*f_5/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","20271":"f_3**2/(3456*epsilon**2) - 289*f_3/(103680*epsilon**2) + 53*f_5/(20736*epsilon**2) - pi**4/(207360*epsilon**2) + pi**6/(1306368*epsilon**2) + f_3/(432*epsilon**3) - f_5/(432*epsilon**3)","20272":"f_3**2/(4320*epsilon**2) - 61*f_3/(12960*epsilon**2) + 47*f_5/(10368*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3)","20273":"f_3**2/(864*epsilon**2) - 137*f_3/(12960*epsilon**2) + 25*f_5/(2592*epsilon**2) - pi**4/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3)","20274":"f_3**2/(3840*epsilon**2) + 59*f_3/(17280*epsilon**2) - 53*f_5/(13824*epsilon**2) - pi**6/(870912*epsilon**2) + pi**4/(172800*epsilon**2) - f_3/(360*epsilon**3) + f_5/(288*epsilon**3)","20275":"-f_3**2/(4320*epsilon**2) - 157*f_3/(25920*epsilon**2) + 41*f_5/(5184*epsilon**2) - pi**4/(51840*epsilon**2) - 89/(51840*epsilon**2) + pi**6/(326592*epsilon**2) + f_3/(108*epsilon**3) - f_5/(108*epsilon**3) + 1/(1080*epsilon**3)","20276":"-f_3**2/(8640*epsilon**2) - 241*f_3/(51840*epsilon**2) + 65*f_5/(10368*epsilon**2) - 113/(103680*epsilon**2) - pi**4/(103680*epsilon**2) + pi**6/(653184*epsilon**2) + f_3/(216*epsilon**3) - f_5/(216*epsilon**3) + 1/(2160*epsilon**3)","20277":"-f_3**2/(2160*epsilon**2) + 311*f_3/(51840*epsilon**2) - 13*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20278":"f_3**2/(4320*epsilon**2) + 311*f_3/(51840*epsilon**2) - 29*f_5/(5184*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20279":"-f_3**2/(2160*epsilon**2) + 431*f_3/(51840*epsilon**2) - 19*f_5/(2592*epsilon**2) - pi**6/(326592*epsilon**2) + 7*pi**4/(518400*epsilon**2) - 7*f_3/(1080*epsilon**3) + f_5/(108*epsilon**3)","20280":"11*f_3/(17915904*epsilon**2) - 887/(2149908480*epsilon**2) - pi**4/(895795200*epsilon**2) - f_3/(7464960*epsilon**3) + 97/(1074954240*epsilon**3) - 217/(134369280*epsilon**4) + 11/(4478976*epsilon**5) - 1/(933120*epsilon**6)","20281":"11*f_3/(17915904*epsilon**2) - 887/(2149908480*epsilon**2) - pi**4/(895795200*epsilon**2) - f_3/(7464960*epsilon**3) + 97/(1074954240*epsilon**3) - 217/(134369280*epsilon**4) + 11/(4478976*epsilon**5) - 1/(933120*epsilon**6)","20282":"12041/(14511882240*epsilon**2) + 29177/(4837294080*epsilon**3) - 49/(6298560*epsilon**4) + 121/(33592320*epsilon**5) - 1/(1399680*epsilon**6)","20283":"11*f_3/(44789760*epsilon**2) - pi**4/(447897600*epsilon**2) - 83/(19349176320*epsilon**2) - f_3/(3732480*epsilon**3) - 1/(1612431360*epsilon**3) + 13/(134369280*epsilon**4) + 11/(11197440*epsilon**5) - 1/(933120*epsilon**6)","20284":"11*f_3/(22394880*epsilon**2) - 395/(429981696*epsilon**2) + pi**4/(447897600*epsilon**2) - f_3/(2488320*epsilon**3) + 3961/(3224862720*epsilon**3) - 89/(53747712*epsilon**4) + 11/(7464960*epsilon**5) - 1/(1866240*epsilon**6)","20285":"11*f_3/(17915904*epsilon**2) - 1051/(6449725440*epsilon**2) - pi**4/(895795200*epsilon**2) - f_3/(7464960*epsilon**3) - 271/(1074954240*epsilon**3) - 199/(134369280*epsilon**4) + 11/(4478976*epsilon**5) - 1/(933120*epsilon**6)","20286":"-49*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 913/(1209323520*epsilon**2) + f_3/(1244160*epsilon**3) - 8671/(1612431360*epsilon**3) + 473/(33592320*epsilon**4) - 19/(1244160*epsilon**5) + 1/(155520*epsilon**6)","20287":"-49*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 913/(1209323520*epsilon**2) + f_3/(1244160*epsilon**3) - 8671/(1612431360*epsilon**3) + 473/(33592320*epsilon**4) - 19/(1244160*epsilon**5) + 1/(155520*epsilon**6)","20288":"-55661/(9674588160*epsilon**2) + 11879/(2418647040*epsilon**3) - 2149/(806215680*epsilon**4) + 11/(11197440*epsilon**5) - 1/(5598720*epsilon**6)","20289":"-11*f_3/(4976640*epsilon**2) - 1657/(241864704*epsilon**2) - pi**4/(447897600*epsilon**2) + f_3/(933120*epsilon**3) + 8441/(1209323520*epsilon**3) - 1933/(403107840*epsilon**4) + 11/(5598720*epsilon**5) - 1/(2799360*epsilon**6)","20290":"-877/(906992640*epsilon**2) + 2033/(604661760*epsilon**3) - 2201/(403107840*epsilon**4) + 11/(2799360*epsilon**5) - 1/(933120*epsilon**6)","20291":"-61139/(14511882240*epsilon**2) + 14687/(2418647040*epsilon**3) - 295/(53747712*epsilon**4) + 11/(4199040*epsilon**5) - 1/(1866240*epsilon**6)","20292":"-77*f_3/(44789760*epsilon**2) - 11441/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) + f_3/(3732480*epsilon**3) + 10529/(2418647040*epsilon**3) - 1403/(268738560*epsilon**4) + 11/(4199040*epsilon**5) - 1/(1866240*epsilon**6)","20293":"-77*f_3/(44789760*epsilon**2) - 11441/(14511882240*epsilon**2) + pi**4/(447897600*epsilon**2) + f_3/(3732480*epsilon**3) + 10529/(2418647040*epsilon**3) - 1403/(268738560*epsilon**4) + 11/(4199040*epsilon**5) - 1/(1866240*epsilon**6)","20294":"10577/(3627970560*epsilon**2) + 5245/(967458816*epsilon**3) - 155/(20155392*epsilon**4) + 121/(33592320*epsilon**5) - 1/(1399680*epsilon**6)","20295":"10577/(3627970560*epsilon**2) + 5245/(967458816*epsilon**3) - 155/(20155392*epsilon**4) + 121/(33592320*epsilon**5) - 1/(1399680*epsilon**6)","20296":"-9707/(14511882240*epsilon**2) + 475/(241864704*epsilon**3) - 2273/(806215680*epsilon**4) + 11/(5598720*epsilon**5) - 1/(1866240*epsilon**6)","20297":"-59881/(1209323520*epsilon**2) + 18665/(483729408*epsilon**3) - 1187/(80621568*epsilon**4) + 11/(3359232*epsilon**5) - 1/(2799360*epsilon**6)","20298":"599*f_3/(11197440*epsilon**2) - f_5/(69120*epsilon**2) - 1301/(11197440*epsilon**2) - pi**4/(18662400*epsilon**2) - 49*f_3/(622080*epsilon**3) + pi**4/(6220800*epsilon**3) + 739/(4478976*epsilon**3) + f_3/(51840*epsilon**4) - 1/(11520*epsilon**4) + 1/(51840*epsilon**5)","20299":"13*f_3/(279936*epsilon**2) + f_5/(1244160*epsilon**2) - 3701/(59719680*epsilon**2) - pi**4/(37324800*epsilon**2) - 49*f_3/(1244160*epsilon**3) + pi**4/(12441600*epsilon**3) + 115/(1492992*epsilon**3) + f_3/(103680*epsilon**4) - 13/(248832*epsilon**4) + 1/(62208*epsilon**5)","20300":"13*f_3/(279936*epsilon**2) + f_5/(1244160*epsilon**2) - 3701/(59719680*epsilon**2) - pi**4/(37324800*epsilon**2) - 49*f_3/(1244160*epsilon**3) + pi**4/(12441600*epsilon**3) + 115/(1492992*epsilon**3) + f_3/(103680*epsilon**4) - 13/(248832*epsilon**4) + 1/(62208*epsilon**5)","20301":"401*f_3/(89579520*epsilon**2) + f_5/(311040*epsilon**2) + 119/(268738560*epsilon**2) + pi**4/(179159040*epsilon**2) - 7*f_3/(497664*epsilon**3) - pi**4/(74649600*epsilon**3) + 2219/(89579520*epsilon**3) + f_3/(69120*epsilon**4) - 31/(746496*epsilon**4) + 11/(622080*epsilon**5)","20302":"401*f_3/(89579520*epsilon**2) + f_5/(311040*epsilon**2) + 119/(268738560*epsilon**2) + pi**4/(179159040*epsilon**2) - 7*f_3/(497664*epsilon**3) - pi**4/(74649600*epsilon**3) + 2219/(89579520*epsilon**3) + f_3/(69120*epsilon**4) - 31/(746496*epsilon**4) + 11/(622080*epsilon**5)","20303":"2443*f_3/(44789760*epsilon**2) - f_5/(155520*epsilon**2) - 2009/(13436928*epsilon**2) + 83*pi**4/(447897600*epsilon**2) - 37*f_3/(622080*epsilon**3) - pi**4/(9331200*epsilon**3) + 3391/(22394880*epsilon**3) + f_3/(51840*epsilon**4) - 43/(622080*epsilon**4) + 1/(77760*epsilon**5)","20304":"f_3**2/(51840*epsilon**2) + f_3/(103680*epsilon**2) - 5*f_5/(6912*epsilon**2) - pi**6/(3919104*epsilon**2) + pi**4/(3110400*epsilon**2) + 61/(62208*epsilon**2) - f_3/(6480*epsilon**3) + f_5/(1296*epsilon**3) - 137/(155520*epsilon**3) + 1/(4320*epsilon**4)","20305":"-f_3/(414720*epsilon**2) + 743/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 61/(161243136*epsilon**3) + 91/(33592320*epsilon**4) - 17/(1866240*epsilon**5) + 1/(155520*epsilon**6)","20306":"-f_3/(414720*epsilon**2) + 743/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 61/(161243136*epsilon**3) + 91/(33592320*epsilon**4) - 17/(1866240*epsilon**5) + 1/(155520*epsilon**6)","20307":"-49*f_3/(14929920*epsilon**2) - 11621/(4837294080*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) - 5071/(1612431360*epsilon**3) + 223/(16796160*epsilon**4) - 19/(1244160*epsilon**5) + 1/(155520*epsilon**6)","20308":"-49*f_3/(14929920*epsilon**2) - 11621/(4837294080*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) - 5071/(1612431360*epsilon**3) + 223/(16796160*epsilon**4) - 19/(1244160*epsilon**5) + 1/(155520*epsilon**6)","20309":"-f_3/(414720*epsilon**2) + 743/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) + 61/(161243136*epsilon**3) + 91/(33592320*epsilon**4) - 17/(1866240*epsilon**5) + 1/(155520*epsilon**6)","20310":"-49*f_3/(14929920*epsilon**2) - 11621/(4837294080*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) - 5071/(1612431360*epsilon**3) + 223/(16796160*epsilon**4) - 19/(1244160*epsilon**5) + 1/(155520*epsilon**6)","20311":"-49*f_3/(14929920*epsilon**2) - 11621/(4837294080*epsilon**2) + pi**4/(149299200*epsilon**2) + f_3/(1244160*epsilon**3) - 5071/(1612431360*epsilon**3) + 223/(16796160*epsilon**4) - 19/(1244160*epsilon**5) + 1/(155520*epsilon**6)","20312":"f_3/(1866240*epsilon**2) + 3293/(403107840*epsilon**2) - 1769/(134369280*epsilon**3) + 233/(14929920*epsilon**4) - 1/(93312*epsilon**5) + 1/(311040*epsilon**6)","20313":"347/(1612431360*epsilon**2) + 6823/(19349176320*epsilon**3) - 1/(1119744*epsilon**4) + 121/(134369280*epsilon**5) - 1/(2799360*epsilon**6)","20314":"-f_3/(663552*epsilon**2) - pi**4/(298598400*epsilon**2) + 2153/(3224862720*epsilon**2) - f_3/(2488320*epsilon**3) - 9617/(3224862720*epsilon**3) + 1061/(134369280*epsilon**4) - 149/(22394880*epsilon**5) + 1/(466560*epsilon**6)","20315":"-f_3/(663552*epsilon**2) - pi**4/(298598400*epsilon**2) + 2153/(3224862720*epsilon**2) - f_3/(2488320*epsilon**3) - 9617/(3224862720*epsilon**3) + 1061/(134369280*epsilon**4) - 149/(22394880*epsilon**5) + 1/(466560*epsilon**6)","20316":"-f_3/(933120*epsilon**2) + 17141/(1612431360*epsilon**2) - 1877/(134369280*epsilon**3) + 233/(14929920*epsilon**4) - 1/(93312*epsilon**5) + 1/(311040*epsilon**6)","20317":"-f_3/(414720*epsilon**2) + 521/(1209323520*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) - 469/(806215680*epsilon**3) + 59/(16796160*epsilon**4) - 17/(1866240*epsilon**5) + 1/(155520*epsilon**6)","20318":"-f_3/(414720*epsilon**2) + 521/(1209323520*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) - 469/(806215680*epsilon**3) + 59/(16796160*epsilon**4) - 17/(1866240*epsilon**5) + 1/(155520*epsilon**6)","20319":"5*f_3/(497664*epsilon**2) - 2101/(161243136*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) - 37/(9953280*epsilon**3) - 43/(1244160*epsilon**4) + 7/(124416*epsilon**5) - 1/(38880*epsilon**6)","20320":"5*f_3/(497664*epsilon**2) - 2101/(161243136*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) - 37/(9953280*epsilon**3) - 43/(1244160*epsilon**4) + 7/(124416*epsilon**5) - 1/(38880*epsilon**6)","20321":"f_3/(61440*epsilon**2) + pi**4/(149299200*epsilon**2) + 4241/(214990848*epsilon**2) - f_3/(138240*epsilon**3) - 43771/(1612431360*epsilon**3) + 2449/(134369280*epsilon**4) - 73/(11197440*epsilon**5) + 1/(933120*epsilon**6)","20322":"f_3/(5760*epsilon**2) - 102019/(537477120*epsilon**2) - pi**4/(4147200*epsilon**2) - f_3/(5760*epsilon**3) + 1147/(5598720*epsilon**3) - 29/(3732480*epsilon**4) - 7/(77760*epsilon**5) + 1/(25920*epsilon**6)","20323":"73*f_3/(414720*epsilon**2) - 3163/(33592320*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) - 2357/(22394880*epsilon**3) + 137/(746496*epsilon**4) - 1/(7776*epsilon**5) + 1/(25920*epsilon**6)","20324":"73*f_3/(414720*epsilon**2) - 3163/(33592320*epsilon**2) - 7*pi**4/(12441600*epsilon**2) - f_3/(51840*epsilon**3) - 2357/(22394880*epsilon**3) + 137/(746496*epsilon**4) - 1/(7776*epsilon**5) + 1/(25920*epsilon**6)","20325":"f_3/(207360*epsilon**2) + pi**4/(2488320*epsilon**2) + 1421/(22394880*epsilon**2) - f_3/(20736*epsilon**3) + 1093/(14929920*epsilon**3) + 43/(248832*epsilon**4) - 29/(103680*epsilon**5) + 1/(8640*epsilon**6)","20326":"f_3/(207360*epsilon**2) + pi**4/(2488320*epsilon**2) + 1421/(22394880*epsilon**2) - f_3/(20736*epsilon**3) + 1093/(14929920*epsilon**3) + 43/(248832*epsilon**4) - 29/(103680*epsilon**5) + 1/(8640*epsilon**6)","20327":"229*f_3/(414720*epsilon**2) - 4969/(8398080*epsilon**2) + pi**4/(12441600*epsilon**2) - 17*f_3/(51840*epsilon**3) + 7507/(22394880*epsilon**3) + 253/(3732480*epsilon**4) - 1/(7776*epsilon**5) + 1/(25920*epsilon**6)","20328":"5*f_3/(248832*epsilon**2) - pi**4/(12441600*epsilon**2) - 5231/(1612431360*epsilon**2) - f_3/(103680*epsilon**3) + 1537/(134369280*epsilon**3) - 59/(1244160*epsilon**4) + 23/(311040*epsilon**5) - 1/(25920*epsilon**6)","20329":"-103*f_3/(414720*epsilon**2) + pi**4/(1382400*epsilon**2) + 97351/(537477120*epsilon**2) + f_3/(11520*epsilon**3) - 16553/(44789760*epsilon**3) + 553/(1866240*epsilon**4) - 59/(311040*epsilon**5) + 1/(12960*epsilon**6)","20330":"-11*f_3/(2488320*epsilon**2) - 80021/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 31051/(268738560*epsilon**3) - 517/(3732480*epsilon**4) + 169/(1866240*epsilon**5) - 1/(38880*epsilon**6)","20331":"-11*f_3/(2488320*epsilon**2) - 80021/(1612431360*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 31051/(268738560*epsilon**3) - 517/(3732480*epsilon**4) + 169/(1866240*epsilon**5) - 1/(38880*epsilon**6)","20332":"-11*f_3/(155520*epsilon**2) - 2527/(358318080*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(34560*epsilon**3) + 4043/(67184640*epsilon**3) - 1379/(22394880*epsilon**4) + 7/(233280*epsilon**5) - 1/(155520*epsilon**6)","20333":"-53*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 9247/(4837294080*epsilon**2) + f_3/(1244160*epsilon**3) - 13613/(1612431360*epsilon**3) + 23/(1244160*epsilon**4) - 67/(3732480*epsilon**5) + 1/(155520*epsilon**6)","20334":"-77*f_3/(311040*epsilon**2) - f_5/(51840*epsilon**2) - 11*pi**4/(6220800*epsilon**2) + 10043/(17915904*epsilon**2) + 77*f_3/(155520*epsilon**3) - 191/(248832*epsilon**3) + pi**4/(777600*epsilon**3) - f_3/(4320*epsilon**4) + 25/(62208*epsilon**4) - 1/(12960*epsilon**5)","20335":"139*f_3/(2488320*epsilon**2) - 90463/(403107840*epsilon**2) + pi**4/(4976640*epsilon**2) - f_3/(20736*epsilon**3) + 2651/(13436928*epsilon**3) - 659/(5598720*epsilon**4) + 17/(311040*epsilon**5) - 1/(77760*epsilon**6)","20336":"101*f_3/(7464960*epsilon**2) + pi**4/(74649600*epsilon**2) + 114223/(967458816*epsilon**2) - f_3/(155520*epsilon**3) - 1697/(16796160*epsilon**3) + 653/(13436928*epsilon**4) - 41/(2799360*epsilon**5) + 1/(466560*epsilon**6)","20337":"-1741*f_3/(7464960*epsilon**2) + f_5/(103680*epsilon**2) - pi**4/(1658880*epsilon**2) + 2947/(7464960*epsilon**2) + 53*f_3/(124416*epsilon**3) - 4099/(7464960*epsilon**3) + pi**4/(6220800*epsilon**3) - f_3/(5760*epsilon**4) + 29/(103680*epsilon**4) - 1/(17280*epsilon**5)","20338":"-1741*f_3/(7464960*epsilon**2) + f_5/(103680*epsilon**2) - pi**4/(1658880*epsilon**2) + 2947/(7464960*epsilon**2) + 53*f_3/(124416*epsilon**3) - 4099/(7464960*epsilon**3) + pi**4/(6220800*epsilon**3) - f_3/(5760*epsilon**4) + 29/(103680*epsilon**4) - 1/(17280*epsilon**5)","20339":"103*f_3/(311040*epsilon**2) + f_5/(25920*epsilon**2) - 547/(933120*epsilon**2) + pi**4/(345600*epsilon**2) - 53*f_3/(77760*epsilon**3) - pi**4/(388800*epsilon**3) + 131/(233280*epsilon**3) + f_3/(2160*epsilon**4) - 1/(6480*epsilon**4)","20340":"13*f_3/(62208*epsilon**2) + f_5/(23040*epsilon**2) - 23/(58320*epsilon**2) + pi**4/(691200*epsilon**2) - 53*f_3/(155520*epsilon**3) - pi**4/(777600*epsilon**3) + 149/(466560*epsilon**3) + f_3/(4320*epsilon**4) - 1/(12960*epsilon**4)","20341":"-223*f_3/(1244160*epsilon**2) - pi**4/(12441600*epsilon**2) + 15199/(806215680*epsilon**2) + f_3/(11520*epsilon**3) + 12059/(134369280*epsilon**3) - 269/(2239488*epsilon**4) + 19/(311040*epsilon**5) - 1/(77760*epsilon**6)","20342":"f_3/(1866240*epsilon**2) + 38107/(1612431360*epsilon**2) - 44111/(806215680*epsilon**3) + 167/(3359232*epsilon**4) - 41/(1866240*epsilon**5) + 1/(233280*epsilon**6)","20343":"f_3/(1866240*epsilon**2) + 38107/(1612431360*epsilon**2) - 44111/(806215680*epsilon**3) + 167/(3359232*epsilon**4) - 41/(1866240*epsilon**5) + 1/(233280*epsilon**6)","20344":"-53*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 7049/(161243136*epsilon**2) + f_3/(103680*epsilon**3) - 799/(44789760*epsilon**3) - 1487/(44789760*epsilon**4) + 1/(23328*epsilon**5) - 1/(62208*epsilon**6)","20345":"-53*f_3/(1244160*epsilon**2) + pi**4/(12441600*epsilon**2) + 7049/(161243136*epsilon**2) + f_3/(103680*epsilon**3) - 799/(44789760*epsilon**3) - 1487/(44789760*epsilon**4) + 1/(23328*epsilon**5) - 1/(62208*epsilon**6)","20346":"49*f_3/(829440*epsilon**2) - 149701/(1612431360*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 3463/(29859840*epsilon**3) - 1567/(14929920*epsilon**4) + 127/(1866240*epsilon**5) - 7/(311040*epsilon**6)","20347":"49*f_3/(829440*epsilon**2) - 149701/(1612431360*epsilon**2) - pi**4/(8294400*epsilon**2) - f_3/(69120*epsilon**3) + 3463/(29859840*epsilon**3) - 1567/(14929920*epsilon**4) + 127/(1866240*epsilon**5) - 7/(311040*epsilon**6)","20348":"-53*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 9607/(4837294080*epsilon**2) + f_3/(1244160*epsilon**3) - 9653/(1612431360*epsilon**3) + 13/(746496*epsilon**4) - 67/(3732480*epsilon**5) + 1/(155520*epsilon**6)","20349":"-53*f_3/(14929920*epsilon**2) + pi**4/(149299200*epsilon**2) + 9607/(4837294080*epsilon**2) + f_3/(1244160*epsilon**3) - 9653/(1612431360*epsilon**3) + 13/(746496*epsilon**4) - 67/(3732480*epsilon**5) + 1/(155520*epsilon**6)","20350":"31*f_3/(1244160*epsilon**2) - pi**4/(6220800*epsilon**2) - 59/(6298560*epsilon**2) + f_3/(207360*epsilon**3) - 25/(17915904*epsilon**3) - 1163/(22394880*epsilon**4) + 139/(1866240*epsilon**5) - 1/(31104*epsilon**6)","20351":"29*f_3/(1658880*epsilon**2) - 13969/(403107840*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 15121/(537477120*epsilon**3) - 1729/(44789760*epsilon**4) + 23/(746496*epsilon**5) - 1/(103680*epsilon**6)","20352":"29*f_3/(1658880*epsilon**2) - 13969/(403107840*epsilon**2) - pi**4/(49766400*epsilon**2) - f_3/(414720*epsilon**3) + 15121/(537477120*epsilon**3) - 1729/(44789760*epsilon**4) + 23/(746496*epsilon**5) - 1/(103680*epsilon**6)","20353":"-f_3/(20736*epsilon**2) - 47/(4478976*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 3239/(44789760*epsilon**3) - 1517/(22394880*epsilon**4) + 7/(233280*epsilon**5) - 1/(155520*epsilon**6)","20354":"-f_3/(20736*epsilon**2) - 47/(4478976*epsilon**2) + pi**4/(12441600*epsilon**2) + f_3/(103680*epsilon**3) + 3239/(44789760*epsilon**3) - 1517/(22394880*epsilon**4) + 7/(233280*epsilon**5) - 1/(155520*epsilon**6)","20355":"-19*f_3/(829440*epsilon**2) - 4447/(89579520*epsilon**2) + pi**4/(8294400*epsilon**2) - f_3/(103680*epsilon**3) + 4811/(44789760*epsilon**3) - 1733/(22394880*epsilon**4) + 7/(233280*epsilon**5) - 1/(155520*epsilon**6)","20356":"71*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 85513/(1612431360*epsilon**2) - f_3/(622080*epsilon**3) - 23557/(403107840*epsilon**3) + 355/(8957952*epsilon**4) - 23/(1399680*epsilon**5) + 1/(311040*epsilon**6)","20357":"71*f_3/(7464960*epsilon**2) - pi**4/(74649600*epsilon**2) + 85513/(1612431360*epsilon**2) - f_3/(622080*epsilon**3) - 23557/(403107840*epsilon**3) + 355/(8957952*epsilon**4) - 23/(1399680*epsilon**5) + 1/(311040*epsilon**6)","20358":"-f_3/(414720*epsilon**2) - 2209/(4837294080*epsilon**2) + pi**4/(74649600*epsilon**2) + f_3/(622080*epsilon**3) - 487/(806215680*epsilon**3) + 127/(33592320*epsilon**4) - 17/(1866240*epsilon**5) + 1/(155520*epsilon**6)","20359":"f_3/(93312*epsilon**2) - pi**4/(74649600*epsilon**2) + 138961/(4837294080*epsilon**2) - f_3/(622080*epsilon**3) - 33557/(806215680*epsilon**3) + 41/(1658880*epsilon**4) - 7/(933120*epsilon**5) + 1/(933120*epsilon**6)","20360":"-13*f_3/(14929920*epsilon**2) - 70837/(9674588160*epsilon**2) - pi**4/(149299200*epsilon**2) - f_3/(1244160*epsilon**3) - 15359/(1612431360*epsilon**3) + 1367/(67184640*epsilon**4) - 11/(746496*epsilon**5) + 1/(233280*epsilon**6)","20361":"-13*f_3/(14929920*epsilon**2) - 70837/(9674588160*epsilon**2) - pi**4/(149299200*epsilon**2) - f_3/(1244160*epsilon**3) - 15359/(1612431360*epsilon**3) + 1367/(67184640*epsilon**4) - 11/(746496*epsilon**5) + 1/(233280*epsilon**6)","20362":"-f_3/(311040*epsilon**2) - pi**4/(74649600*epsilon**2) + 25939/(1934917632*epsilon**2) + f_3/(414720*epsilon**3) - 28411/(1612431360*epsilon**3) + 799/(44789760*epsilon**4) - 127/(11197440*epsilon**5) + 1/(311040*epsilon**6)","20363":"f_3/(61440*epsilon**2) - pi**4/(9953280*epsilon**2) + 6341/(403107840*epsilon**2) - f_3/(82944*epsilon**3) + 3199/(179159040*epsilon**3) - 283/(7464960*epsilon**4) + 59/(1244160*epsilon**5) - 1/(38880*epsilon**6)","20364":"f_3/(61440*epsilon**2) - pi**4/(9953280*epsilon**2) + 6341/(403107840*epsilon**2) - f_3/(82944*epsilon**3) + 3199/(179159040*epsilon**3) - 283/(7464960*epsilon**4) + 59/(1244160*epsilon**5) - 1/(38880*epsilon**6)","20365":"-13*f_3/(622080*epsilon**2) + pi**4/(12441600*epsilon**2) + 11431/(806215680*epsilon**2) + f_3/(103680*epsilon**3) - 367/(44789760*epsilon**3) - 1487/(44789760*epsilon**4) + 1/(23328*epsilon**5) - 1/(62208*epsilon**6)","20366":"-13*f_3/(622080*epsilon**2) + pi**4/(12441600*epsilon**2) + 11431/(806215680*epsilon**2) + f_3/(103680*epsilon**3) - 367/(44789760*epsilon**3) - 1487/(44789760*epsilon**4) + 1/(23328*epsilon**5) - 1/(62208*epsilon**6)","20367":"-29*f_3/(311040*epsilon**2) + pi**4/(12441600*epsilon**2) + 181393/(1612431360*epsilon**2) + f_3/(17280*epsilon**3) - 1199/(16796160*epsilon**3) - 169/(11197440*epsilon**4) + 17/(466560*epsilon**5) - 1/(77760*epsilon**6)","20368":"f_3/(61440*epsilon**2) - pi**4/(9953280*epsilon**2) + 2759/(403107840*epsilon**2) - f_3/(82944*epsilon**3) + 4303/(179159040*epsilon**3) - 307/(7464960*epsilon**4) + 59/(1244160*epsilon**5) - 1/(38880*epsilon**6)","20369":"-13*f_3/(14929920*epsilon**2) - 3533/(1934917632*epsilon**2) - pi**4/(149299200*epsilon**2) - f_3/(1244160*epsilon**3) - 19247/(1612431360*epsilon**3) + 1403/(67184640*epsilon**4) - 11/(746496*epsilon**5) + 1/(233280*epsilon**6)","20370":"13*f_3/(14929920*epsilon**2) - pi**4/(149299200*epsilon**2) + 893/(1209323520*epsilon**2) - f_3/(1244160*epsilon**3) - 1717/(537477120*epsilon**3) + 337/(33592320*epsilon**4) - 25/(2239488*epsilon**5) + 1/(233280*epsilon**6)","20371":"13*f_3/(14929920*epsilon**2) - pi**4/(149299200*epsilon**2) + 893/(1209323520*epsilon**2) - f_3/(1244160*epsilon**3) - 1717/(537477120*epsilon**3) + 337/(33592320*epsilon**4) - 25/(2239488*epsilon**5) + 1/(233280*epsilon**6)","20372":"19*f_3/(3732480*epsilon**2) - pi**4/(74649600*epsilon**2) + 2099/(1612431360*epsilon**2) - f_3/(622080*epsilon**3) - 4633/(806215680*epsilon**3) + 3023/(268738560*epsilon**4) - 5/(559872*epsilon**5) + 1/(373248*epsilon**6)","20373":"19*f_3/(3732480*epsilon**2) - pi**4/(74649600*epsilon**2) + 2099/(1612431360*epsilon**2) - f_3/(622080*epsilon**3) - 4633/(806215680*epsilon**3) + 3023/(268738560*epsilon**4) - 5/(559872*epsilon**5) + 1/(373248*epsilon**6)","20374":"71*f_3/(7464960*epsilon**2) - 52697/(6449725440*epsilon**2) - pi**4/(149299200*epsilon**2) - f_3/(207360*epsilon**3) + 533/(201553920*epsilon**3) + 463/(134369280*epsilon**4) - 1/(279936*epsilon**5) + 1/(933120*epsilon**6)","20375":"-f_3/(1866240*epsilon**2) + 1849/(4837294080*epsilon**2) - 2329/(1074954240*epsilon**3) + 91/(16796160*epsilon**4) - 25/(4478976*epsilon**5) + 1/(466560*epsilon**6)","20376":"-f_3/(1866240*epsilon**2) + 1849/(4837294080*epsilon**2) - 2329/(1074954240*epsilon**3) + 91/(16796160*epsilon**4) - 25/(4478976*epsilon**5) + 1/(466560*epsilon**6)","20377":"-f_3/(663552*epsilon**2) - pi**4/(298598400*epsilon**2) + 7631/(3224862720*epsilon**2) - f_3/(2488320*epsilon**3) - 12857/(3224862720*epsilon**3) + 1097/(134369280*epsilon**4) - 149/(22394880*epsilon**5) + 1/(466560*epsilon**6)","20378":"5*f_3/(497664*epsilon**2) - 15131/(806215680*epsilon**2) + pi**4/(24883200*epsilon**2) + f_3/(207360*epsilon**3) + 121/(29859840*epsilon**3) - 47/(1244160*epsilon**4) + 7/(124416*epsilon**5) - 1/(38880*epsilon**6)","20379":"167/(358318080*epsilon**2) + 4087/(19349176320*epsilon**3) - 19/(22394880*epsilon**4) + 121/(134369280*epsilon**5) - 1/(2799360*epsilon**6)","20380":"167/(358318080*epsilon**2) + 4087/(19349176320*epsilon**3) - 19/(22394880*epsilon**4) + 121/(134369280*epsilon**5) - 1/(2799360*epsilon**6)","20381":"11*f_3/(89579520*epsilon**2) + pi**4/(895795200*epsilon**2) + 677/(3224862720*epsilon**2) + f_3/(7464960*epsilon**3) + 1603/(9674588160*epsilon**3) - 31/(22394880*epsilon**4) + 121/(67184640*epsilon**5) - 1/(1399680*epsilon**6)","20382":"11*f_3/(44789760*epsilon**2) - pi**4/(447897600*epsilon**2) + 691/(19349176320*epsilon**2) - f_3/(3732480*epsilon**3) + 89/(1612431360*epsilon**3) - 1/(26873856*epsilon**4) + 11/(11197440*epsilon**5) - 1/(933120*epsilon**6)","20383":"11*f_3/(89579520*epsilon**2) + pi**4/(895795200*epsilon**2) + 23/(39813120*epsilon**2) + f_3/(7464960*epsilon**3) - 1133/(9674588160*epsilon**3) - 29/(22394880*epsilon**4) + 121/(67184640*epsilon**5) - 1/(1399680*epsilon**6)","20384":"11*f_3/(89579520*epsilon**2) + pi**4/(895795200*epsilon**2) + 23/(39813120*epsilon**2) + f_3/(7464960*epsilon**3) - 1133/(9674588160*epsilon**3) - 29/(22394880*epsilon**4) + 121/(67184640*epsilon**5) - 1/(1399680*epsilon**6)","20385":"833*f_3/(89579520*epsilon**2) + f_5/(311040*epsilon**2) - 2509/(268738560*epsilon**2) + pi**4/(179159040*epsilon**2) - 7*f_3/(497664*epsilon**3) - pi**4/(74649600*epsilon**3) + 2507/(89579520*epsilon**3) + f_3/(69120*epsilon**4) - 31/(746496*epsilon**4) + 11/(622080*epsilon**5)","20386":"-11*f_3/(44789760*epsilon**2) - 157/(6449725440*epsilon**2) + pi**4/(223948800*epsilon**2) - f_3/(7464960*epsilon**3) + 317/(644972544*epsilon**3) - 373/(268738560*epsilon**4) + 11/(7464960*epsilon**5) - 1/(1866240*epsilon**6)","20387":"11*f_3/(17915904*epsilon**2) - pi**4/(895795200*epsilon**2) + 829/(6449725440*epsilon**2) - f_3/(7464960*epsilon**3) + 73/(1074954240*epsilon**3) - 223/(134369280*epsilon**4) + 11/(4478976*epsilon**5) - 1/(933120*epsilon**6)","20388":"11*f_3/(17915904*epsilon**2) - 1051/(6449725440*epsilon**2) - pi**4/(895795200*epsilon**2) - f_3/(7464960*epsilon**3) - 271/(1074954240*epsilon**3) - 199/(134369280*epsilon**4) + 11/(4478976*epsilon**5) - 1/(933120*epsilon**6)","20389":"11*f_3/(17915904*epsilon**2) - 1051/(6449725440*epsilon**2) - pi**4/(895795200*epsilon**2) - f_3/(7464960*epsilon**3) - 271/(1074954240*epsilon**3) - 199/(134369280*epsilon**4) + 11/(4478976*epsilon**5) - 1/(933120*epsilon**6)","20390":"11*f_3/(89579520*epsilon**2) - pi**4/(895795200*epsilon**2) + 949/(38698352640*epsilon**2) - f_3/(7464960*epsilon**3) + 119/(3224862720*epsilon**3) - 11/(268738560*epsilon**4) + 11/(22394880*epsilon**5) - 1/(1866240*epsilon**6)","20391":"5*f_3/(497664*epsilon**2) - pi**4/(24883200*epsilon**2) - 3431/(3224862720*epsilon**2) - f_3/(207360*epsilon**3) + 2761/(268738560*epsilon**3) - 67/(2488320*epsilon**4) + 23/(622080*epsilon**5) - 1/(51840*epsilon**6)","20392":"-629*f_3/(2985984*epsilon**2) - f_5/(51840*epsilon**2) - 11*pi**4/(49766400*epsilon**2) + 51493/(179159040*epsilon**2) + 217*f_3/(1244160*epsilon**3) - 949/(2985984*epsilon**3) + pi**4/(12441600*epsilon**3) - f_3/(11520*epsilon**4) + 67/(311040*epsilon**4) - 7/(103680*epsilon**5)","20393":"-629*f_3/(2985984*epsilon**2) - f_5/(51840*epsilon**2) - 11*pi**4/(49766400*epsilon**2) + 51493/(179159040*epsilon**2) + 217*f_3/(1244160*epsilon**3) - 949/(2985984*epsilon**3) + pi**4/(12441600*epsilon**3) - f_3/(11520*epsilon**4) + 67/(311040*epsilon**4) - 7/(103680*epsilon**5)","20394":"5*f_3/(1492992*epsilon**2) - pi**4/(37324800*epsilon**2) + 26591/(9674588160*epsilon**2) + f_3/(1244160*epsilon**3) - 17827/(1612431360*epsilon**3) + 727/(44789760*epsilon**4) - 127/(11197440*epsilon**5) + 1/(311040*epsilon**6)","20395":"5*f_3/(1492992*epsilon**2) - pi**4/(37324800*epsilon**2) + 26591/(9674588160*epsilon**2) + f_3/(1244160*epsilon**3) - 17827/(1612431360*epsilon**3) + 727/(44789760*epsilon**4) - 127/(11197440*epsilon**5) + 1/(311040*epsilon**6)","20396":"-1379/(35831808*epsilon**3) + 269/(2985984*epsilon**4) - 23/(248832*epsilon**5) + 1/(10368*epsilon**6)","20397":"781/(107495424*epsilon**3) - 25/(995328*epsilon**4) + 1/(20736*epsilon**5) - 1/(31104*epsilon**6)","20398":"-355/(71663616*epsilon**4) + 35/(2985984*epsilon**5) - 5/(248832*epsilon**6)","20399":"1301/(107495424*epsilon**3) - 985/(35831808*epsilon**4) + 7/(186624*epsilon**5) - 7/(248832*epsilon**6)","20400":"-f_3/(41472*epsilon**3) + 487/(11943936*epsilon**3) - 25/(995328*epsilon**4) - 11/(82944*epsilon**5) + 1/(6912*epsilon**6)","20401":"f_3/(165888*epsilon**3) - 1847/(214990848*epsilon**3) + 115/(17915904*epsilon**4) + 47/(1492992*epsilon**5) - 5/(124416*epsilon**6)","20402":"491/(429981696*epsilon**3) - 83/(11943936*epsilon**4) + 53/(2985984*epsilon**5) - 1/(82944*epsilon**6)","20403":"7*f_3/(248832*epsilon**3) - 7/(147456*epsilon**3) - f_3/(20736*epsilon**4) + 1/(12288*epsilon**4) - 5/(82944*epsilon**5)","20404":"-23/(161243136*epsilon**3) + 67/(53747712*epsilon**4) - 5/(1492992*epsilon**5) + 1/(373248*epsilon**6)","20405":"13/(80621568*epsilon**3) + 31/(26873856*epsilon**4) - 5/(746496*epsilon**5) + 1/(186624*epsilon**6)","20406":"-103/(20155392*epsilon**3) + 17/(839808*epsilon**4) - 37/(2239488*epsilon**5) + 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pi**6/1088640","16910":"13*f_3**2/360 + 379*f_3/25920 - 41*f_5/480 - 37*pi**6/272160 + 29*pi**4/259200 + 1325/7776","16911":"11*f_3**2/180 - 961*f_3/5184 - 13*f_5/1440 - 37*pi**6/272160 + 41*pi**4/259200 + 6167/19440","16912":"-19*f_3**2/360 - pi**4*f_3/5400 + 10597*f_3/6480 - 2537*f_5/1296 + 13*f_7/480 - pi**4/21600 + pi**6/27216 + 1367/12960","16913":"7*f_3**2/72 - 7187*f_3/34560 + 13*f_5/120 - 13*pi**6/544320 + 3257/248832 + 347*pi**4/1036800","16914":"13*f_3**2/360 - 13961*f_3/12960 + pi**4*f_3/5400 + 322*f_5/405 + 67*f_7/240 - 29*pi**4/43200 + 5*pi**6/27216","16915":"11*f_3**2/90 - 7*f_3*f_5/10 - 11*f_3/20 + pi**4*f_3/900 + 9*f_3_5/20 + 269*f_5/72 - 1267*f_7/480 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","16916":"-2*f_3**2/45 + 961*f_3/12960 + 143*f_5/960 - 1103/4860 - pi**6/77760 + 53*pi**4/518400","16917":"11*f_3**2/180 - 10685*f_3/62208 + 179*f_5/720 - 145757/933120 - 31*pi**4/622080 + 31*pi**6/544320","16918":"-161*f_3/12960 - f_5/540 - pi**4/8640 + 233/9720","16919":"77*f_3**2/360 + pi**4*f_3/1350 + 25*f_3/81 - 1655*f_5/2592 - 37*f_7/1920 - 13*pi**4/21600 - pi**6/54432","16920":"41*f_3**2/1080 - 293*f_3/2880 - pi**4*f_3/7200 + 5*f_5/576 + 7*pi**4/43200 + 12403/207360","16921":"17*f_3**2/2880 + 2579*f_3/207360 - 23*f_5/1152 - pi**6/181440 - 11*pi**4/1244160 + 330989/14929920","16922":"3*f_3**2/20 + 23*f_3*f_5/40 - 5*f_3/2 - 9*f_3_5/20 - 25*f_5/18 + 1029*f_7/320 - pi**4/360 - pi**6/4536 + 2063*pi**8/15120000","16923":"7*f_3**2/20 + 13*f_3*f_5/40 - 31*f_3/10 - 9*f_3_5/20 - 17*f_5/24 + 1029*f_7/320 - pi**4/360 - pi**6/4536 + 2063*pi**8/15120000","16924":"13*f_3**2/120 - 121*f_3/3240 + 11*pi**4*f_3/21600 - 877*f_5/2592 - 677*f_7/2880 - pi**4/864 + pi**6/4536 + 2671/8640","16925":"f_3**2/10 + 23*f_3*f_5/40 - 127*f_3/60 - 9*f_3_5/20 - 41*f_5/36 + 833*f_7/320 - pi**4/360 - pi**6/4536 + 2063*pi**8/15120000","16926":"-f_3**2/10 - pi**4*f_3/1080 + 851*f_3/2592 - 439*f_5/3240 - 17*f_7/240 - pi**6/9072 + 71*pi**4/43200","16927":"f_3**2/120 + 6179*f_3/4320 + 973*f_5/720 - 931*f_7/320 - 2339/12960 - pi**4/14400","16928":"-f_3**2/60 - 2567*f_3/12960 + 899*f_5/2880 - 5761/38880 - 91*pi**4/518400 + 11*pi**6/181440","16929":"f_3**2/18 - 23*f_3*f_5/40 - 13*f_3/30 + pi**4*f_3/900 + 9*f_3_5/20 + 11*f_5/4 - 5159*f_7/2880 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","16930":"-f_3**2/30 + pi**4*f_3/2700 + 1363*f_3/6480 - 359*f_5/1296 + f_7/24 - pi**4/800 + pi**6/9072","16931":"41*f_3**2/4320 - 14039*f_3/933120 + 67*f_5/10368 - 421/20480 + pi**6/3265920 + 137*pi**4/1166400","16932":"f_3**2/20 - 1723*f_3/12960 + f_5/960 + pi**4/5400 + 12547/207360","16933":"43*f_3**2/720 - 7723*f_3/6480 + pi**4*f_3/5400 + 10799*f_5/12960 + 271*f_7/720 - pi**4/10800 + 5*pi**6/54432","16934":"-13*f_3**2/360 - pi**4*f_3/5400 + 461*f_3/3240 - 139*f_5/648 + 13*f_7/480 - pi**4/600 + pi**6/3888","16935":"f_3**2/180 + f_3*f_5/5 - pi**4*f_3/450 - 9*f_3_5/20 - 20*f_5/9 + 1477*f_7/720 - pi**6/1944 + 2063*pi**8/15120000","16936":"7*f_3**2/360 - 4597*f_3/103680 + 49*f_5/1920 - 143*pi**4/1036800 - 13*pi**6/1088640 + 168413/4976640","16937":"-49*f_3**2/90 + 23*f_3*f_5/40 - pi**4*f_3/450 - 9*f_3_5/20 - 91*f_5/36 + 7721*f_7/2880 - pi**6/1944 + 2063*pi**8/15120000","16938":"-31*f_3**2/2880 - 103*f_3/25920 + 439*f_5/2880 - 13013/77760 - 7*pi**6/155520 + 7*pi**4/25920","16939":"-f_3**2/720 + 197*f_3/15360 - 59*f_5/12960 - 520133/22394880 - pi**6/725760 + 677*pi**4/37324800","16940":"-11*f_3**2/60 + 23*f_3*f_5/40 - 103*f_3/60 - 9*f_3_5/20 - 73*f_5/36 + 1127*f_7/320 - pi**6/2268 - pi**4/600 + 2063*pi**8/15120000","16941":"-f_3**2/360 + pi**4*f_3/5400 + 1387*f_3/3240 - 1349*f_5/2592 + 281*f_7/5760 - pi**4/4320 - pi**6/54432","16942":"29*f_3**2/240 - 1163*f_3/1296 - pi**4*f_3/2700 + 8549*f_5/12960 + 559*f_7/2880 + pi**4/2700 + pi**6/18144","16943":"5*f_3**2/72 - 6323*f_3/34560 + pi**4*f_3/3600 + 107*f_5/2880 - 7*f_7/160 - 13*pi**4/38400 + 21919/165888","16944":"-127*f_3**2/2880 + 22811*f_3/207360 - 7*f_5/1152 - 715747/14929920 - 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551*f_5/2880 - 145757/933120 + pi**4/124416 + 13*pi**6/272160","17284":"-43*f_3/5184 - f_5/480 - pi**4/17280 + 1283/77760","17285":"787*f_3/11520 - 19*f_5/288 - 7*pi**4/38400 + 3965/497664","17286":"-3*f_3**2/320 - 5183*f_3/207360 - 119*f_5/5760 + pi**6/90720 + 4963/207360 + 107*pi**4/414720","17287":"-29*f_3**2/1440 - pi**4*f_3/21600 + 8197*f_3/25920 - 1913*f_5/5184 + 319*f_7/5760 - pi**6/108864 + pi**4/86400","17288":"-f_3**2/1080 - 91*f_3/13824 + 211*f_5/51840 - pi**6/163296 + 3*pi**4/51200 + 138883/22394880","17289":"-f_3**2/864 + 233*f_3/138240 - 461*f_5/103680 - pi**6/326592 + 137*pi**4/4147200 + 318623/89579520","17290":"1183*f_3/62208 + 23*f_5/3456 - 917621/29859840 - pi**4/691200","17291":"-f_3**2/360 - 1849*f_3/34560 + 13*f_5/576 - 49*pi**4/172800 + pi**6/27216 + 1693207/44789760","17292":"223*f_3/4608 - 23*f_5/960 - 1278319/89579520 - pi**4/43200","17293":"f_3**2/180 + 1997*f_3/6480 - 47*f_5/960 - 19697/77760 - 67*pi**6/544320 + 209*pi**4/518400","17294":"-497*f_3/207360 - 23*f_5/3840 - 23*pi**4/691200 + 1347769/44789760","17295":"2939*f_3/103680 - 149*f_5/1440 - pi**4/3456 + 4273583/44789760","17296":"f_3**2/288 - 1403*f_3/23040 - 49*f_5/720 + 49*f_7/640 - 23*pi**6/1088640 + 91*pi**4/2073600 + 69869/933120","17297":"-3857*f_3/103680 - 23*f_5/1152 + 37*pi**4/2073600 + 2460347/29859840","17298":"181*f_3/622080 + f_5/3840 - 35333/5971968 - 11*pi**4/622080","17299":"-263*f_3/51840 + 23*f_5/8640 - 96649/44789760 + 11*pi**4/518400","17300":"f_3**2/4320 - 637*f_3/207360 + 757*f_5/103680 - 454409/89579520 - pi**6/326592 + 13*pi**4/518400","17301":"-23*f_3/34560 - 92069/134369280 + pi**4/207360","17302":"-13*f_3/10368 + pi**4/129600 + 72427/67184640","17303":"1301*f_3/207360 + 5*f_5/3456 - 579499/44789760 + 67*pi**4/2073600","17304":"f_3**2/2160 - 41*f_3/51840 - 41*f_5/12960 - pi**6/163296 - 473/4478976 + 47*pi**4/1036800","17305":"f_3**2/4320 - 161*f_3/92160 - 5*f_5/15552 + pi**6/4354560 + 6025/26873856 + 943*pi**4/223948800","17306":"-23*f_3/10368 - 2543/1119744 + pi**4/19200","17307":"f_3/27 + f_5/288 - 1691477/22394880 - 29*pi**4/691200","17308":"-f_3**2/720 - 53*f_3/11520 + 11*f_5/2880 - 19*pi**4/115200 + 22739/1658880 + pi**6/54432","17309":"389*f_3/25920 + 53*f_5/2880 - 212429/7464960 + 11*pi**4/86400","17310":"-59*f_3/11520 - 83*f_5/5760 + 1680523/44789760","17311":"-f_3**2/480 - pi**4*f_3/21600 + 233*f_3/810 - 10129*f_5/25920 - 67*f_7/960 + 7*pi**4/43200 + pi**6/36288 + 11483/103680","17312":"-f_3**2/180 + 5623*f_3/51840 + f_5/30 - 3485/31104 - pi**6/27216 + 97*pi**4/518400","17313":"-13*f_3**2/120 + f_3*f_5/8 + 6323*f_3/4320 + 197*f_5/180 - 441*f_7/160 - 1367/12960 - pi**4/14400","17314":"-19*f_3/559872 + f_5/20736 - pi**4/1749600 + 1297/107495424","17315":"917*f_3/3732480 + f_5/6912 - 13*pi**4/4147200 + 26621/1612431360","17316":"-587*f_3/2239488 - 7*f_5/622080 + pi**4/2073600 + 33329/226748160","17317":"349*f_3/311040 - f_5/7680 - 7*pi**4/4147200 + 887/5971968","17318":"-f_3**2/34560 - 4681*f_3/7464960 - 91*f_5/69120 + 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643*f_3/648 - 1097*f_5/1296 - 103*f_7/720 - 7*pi**4/10800 + pi**6/9072","17399":"5*f_3**2/2 - 163*f_3*f_5/20 + pi**4*f_3/100 + 273*f_3_5/20 - 259*f_7/72 - 5539*pi**8/6480000","17400":"23*f_3**2/20 - 107*f_3*f_5/40 + pi**4*f_3/200 + 177*f_3_5/40 - 14*f_7/9 - 27637*pi**8/90720000","17401":"-151*f_3**2/1440 - 133*f_3/432 - pi**4*f_3/7200 + 4483*f_5/8640 + f_7/2880 - 11*pi**6/108864 + 7*pi**4/7200","17402":"-17*f_3**2/30 + 401*f_3*f_5/180 - pi**4*f_3/450 - 21*f_3_5/5 - 5*f_5 + 2849*f_7/480 - pi**6/1134 + 1849*pi**8/4860000","17403":"-37*f_3**2/1440 + 15371*f_3/311040 + 137*f_5/960 - 214877/933120 + 457*pi**4/3110400 + 13*pi**6/272160","17404":"13*f_3**2/720 - 2567*f_3/38880 - 41*f_5/2880 - 19*pi**6/544320 - 71*pi**4/311040 + 30619/233280","17405":"11*f_3**2/4320 - 6781*f_3/933120 + 7*f_5/1440 - 689*pi**4/9331200 - pi**6/233280 + 48313/2799360","17406":"f_3**2/60 - 28157*f_3/207360 - 143*f_5/1440 + 49*f_7/640 - pi**6/40320 - 3*pi**4/25600 + 84917/466560","17407":"-17*f_3**2/720 - 151*f_3/12960 + 163*f_5/2880 - 2059/62208 + 53*pi**4/259200 + 17*pi**6/544320","17408":"143*f_3**2/2880 + 563*f_3/25920 + 379*f_5/5760 - 49*f_7/640 - 79*pi**6/1088640 - 553/38880 + pi**4/6480","17409":"-f_3**2/360 - 43*f_3/1920 + 61*f_5/480 - 114833/1244160 - 13*pi**6/544320 + pi**4/518400","17410":"-f_3**2/30 + 3157*f_3/34560 + 73*f_5/720 - 37279/248832 - 11*pi**6/181440 + 371*pi**4/1036800","17411":"-23*f_3**2/360 - 223*f_3/3240 + pi**4*f_3/2700 + 7*f_5/324 + 43*f_7/2880 - 23*pi**4/10800 + pi**6/3402","17412":"-8*f_3**2/45 - pi**4*f_3/5400 + 2459*f_3/3240 - 665*f_5/1296 - 107*f_7/960 - pi**4/900 + pi**6/6804","17413":"-137*f_3**2/720 - 11*pi**4*f_3/10800 + 18503*f_3/12960 - 2599*f_5/2592 - 487*f_7/2880 - 25*pi**6/54432 + 143*pi**4/43200","17414":"-59*f_3**2/576 - 5137*f_3/4320 - 7*pi**4*f_3/14400 + 22847*f_5/17280 + 157*f_7/2880 - 11*pi**4/4800 + 97*pi**6/217728","17415":"43*f_3**2/180 - 33*f_3*f_5/40 - 23*f_3/60 + pi**4*f_3/900 + 9*f_3_5/20 + 25*f_5/9 - 5243*f_7/2880 - 2063*pi**8/15120000 - pi**4/1800 + 11*pi**6/13608","17416":"-7*f_3**2/60 + 787*f_3*f_5/360 - pi**4*f_3/450 - 21*f_3_5/5 - 13*f_5/3 + 13433*f_7/2880 - pi**6/1134 + 1849*pi**8/4860000","17417":"f_3**2/288 + 10727*f_3/103680 + 133*f_5/960 - 49*f_7/320 - 6703/62208 - pi**6/19440 + 59*pi**4/345600","17418":"-41*f_3**2/720 - 2519*f_3/25920 + 797*f_5/1440 - 147*f_7/640 - 47*pi**6/272160 - 439/77760 + 107*pi**4/259200","17419":"-7*f_3**2/1440 - pi**4*f_3/21600 + 14431*f_3/25920 - 2843*f_5/5184 - 1361*f_7/5760 - 7*pi**4/86400 + pi**6/15552 + 97/864","17420":"-3*f_3**2/10 + 143*f_3*f_5/90 - pi**4*f_3/900 - 27*f_3_5/10 - 23*f_5/12 + 3269*f_7/1440 - pi**6/2268 + 15031*pi**8/68040000","17421":"-541*f_3/8640 - 19*f_5/1440 - pi**4/7200 + 870157/11197440","17422":"-19*f_3**2/480 + 1531*f_3/2592 - 1721*f_5/2880 - 11*pi**6/60480 + 13*pi**4/32400 + 3011/19440","17423":"7*f_3**2/72 - 16301*f_3/12960 + pi**4*f_3/5400 + 412*f_5/405 + 643*f_7/2880 + 11*pi**4/43200 + pi**6/27216","17424":"-f_3**2/160 + 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71*pi**4)/1866240","14618":"n**10*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(83160*f_3**2 - 195300*f_3 - 270900*f_5 - 378*pi**4 + 100*pi**6 + 381255)/6531840","14619":"-n**10*(n - 3)**3*(n - 2)**2*(9270*f_3 + 9*pi**4 + 4330)/933120","14620":"-n**10*(n - 3)*(n - 2)**2*(15040*f_3 - 32265 - 24*pi**4)*(n**2 - 6*n + 10)/1244160","14621":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(6090*f_3 - 11880*f_5 - 12350 + 141*pi**4)/933120","14622":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(26580*f_3 - 23760*f_5 + 66*pi**4 + 9905)/3732480","14623":"-n**10*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 - 248220*f_3 + 541800*f_5 - 200*pi**6 - 77385 + 126*pi**4)/3265920","14624":"n**10*(n - 2)**3*(n**2 - 6*n + 10)*(2406*f_3 + 1728*f_5 + 238 + 3*pi**4)/2239488","14625":"1043*n**10*(n - 3)**3*(n - 2)**2/41472","14626":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(5790*f_3 + 17280*f_5 - 141*pi**4 - 2590)/933120","14627":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(26580*f_3 - 23760*f_5 + 66*pi**4 + 22865)/3732480","14628":"-n**10*(n - 2)*(3750*f_3 + 2700*f_5 - 6615*f_7 - 1130 + 3*pi**4)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)/8640","14629":"n**10*(n - 2)**3*(n**2 - 6*n + 10)*(73290*f_3 - 8640*f_5 - 200900 + 249*pi**4)/11197440","14630":"n**10*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(3780*f_3**2 + 1890*f_3 - 141750*f_5 - 50*pi**6 + 63*pi**4 + 192150)/1632960","14631":"-n**10*(n - 2)*(n**2 - 6*n + 10)**2*(2160*f_3**2 - 7470*f_3 + 3*pi**4 + 6290)/103680","14632":"-n**10*(n - 2)*(n**2 - 6*n + 10)**2*(1728*f_3**2 - 7812*f_3 - 6*pi**4 + 7493)/20736","14633":"-n**10*(n - 2)*(3750*f_3 + 2700*f_5 - 6615*f_7 - 890 + 3*pi**4)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)/4320","14634":"-5201*n**10*(n - 3)*(n - 2)**4/40310784","14635":"-n**10*(1080*f_3 - 539)*(n - 3)*(n - 2)**4/6718464","14636":"-n**10*(n - 3)*(n - 2)**4*(58320*f_3 - 324*pi**4 - 3715)/100776960","14637":"-n**10*(n - 3)*(n - 2)**4*(79380*f_3 - 162*pi**4 + 58105)/100776960","14638":"-n**10*(n - 3)*(n - 2)**4*(58320*f_3 - 324*pi**4 - 3715)/201553920","14639":"-n**10*(n - 3)*(n - 2)**4*(79380*f_3 - 162*pi**4 + 58105)/100776960","14640":"n**10*(216*f_3 + 3293)*(n - 3)*(n - 2)**4/3359232","14641":"5*n**10*(81*f_3 + 104)*(n - 3)*(n - 2)**4/1259712","14642":"-1999*n**10*(n - 3)*(n - 2)**4/5038848","14643":"n**10*(n - 3)**2*(n - 2)**3*(270*f_3 - 2920 + 27*pi**4)/5598720","14644":"-6869*n**10*(n - 3)**2*(n - 2)**3/13436928","14645":"29213*n**10*(n - 3)*(n - 2)**4/40310784","14646":"-27677*n**10*(n - 3)*(n - 2)**4/40310784","14647":"-n**10*(n - 3)**2*(n - 2)**3*(100440*f_3 - 81355 - 324*pi**4)/67184640","14648":"n**10*(n - 3)**2*(n - 2)**3*(90*f_3 - 460 + 9*pi**4)/933120","14649":"-n**10*(n - 3)**2*(n - 2)**3*(43740*f_3 + 4445 + 162*pi**4)/33592320","14650":"109661*n**10*(n - 3)*(n - 2)**4/161243136","14651":"n**10*(n - 3)*(n - 2)**4*(191160*f_3 + 324*pi**4 + 210535)/403107840","14652":"-8633*n**10*(n - 3)*(n - 2)**4/40310784","14653":"20627*n**10*(n - 3)*(n - 2)**4/40310784","14654":"n**10*(n - 3)**2*(n - 2)**3*(6480*f_3 + 17675 + 648*pi**4)/67184640","14655":"-n**10*(n - 3)**2*(n - 2)**3*(100440*f_3 - 87025 - 324*pi**4)/67184640","14656":"19627*n**10*(n - 3)**2*(n - 2)**3/13436928","14657":"-17*n**10*(n - 3)**2*(n - 2)**3/13436928","14658":"-n**10*(n - 3)*(n - 2)**2*(12960*f_3 - 264*pi**4 + 14195)*(n**2 - 6*n + 10)/3732480","14659":"13891*n**10*(n - 3)*(n - 2)**4/2239488","14660":"43*n**10*(n - 3)**3*(n - 2)**2/2985984","14661":"-n**10*(n - 3)**2*(n - 2)**3*(51030*f_3 - 122225 - 81*pi**4)/16796160","14662":"-12467*n**10*(n - 3)**2*(n - 2)**3/6718464","14663":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(39090*f_3 + 9180*f_5 - 50950 + 39*pi**4)/1866240","14664":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(17820*f_3 - 20520*f_5 + 18*pi**4 + 4765)/311040","14665":"-40697*n**10*(n - 3)**4*(n - 2)/746496","14666":"-n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(30*f_3 + 192*f_5 - 234 + pi**4)/3456","14667":"-n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(15120*f_3**2 - 271530*f_3 + 239400*f_5 - 441*pi**4 + 100*pi**6)/272160","14668":"1865*n**10*(n - 3)*(n - 2)**4/80621568","14669":"-n**10*(n - 3)*(n - 2)**4*(810*f_3 - 23410 + 243*pi**4)/100776960","14670":"41*n**10*(n - 3)*(n - 2)**4/20155392","14671":"347*n**10*(n - 2)**5/13436928","14672":"n**10*(n - 3)*(n - 2)**4*(36720*f_3 - 864*pi**4 + 21785)/537477120","14673":"-n**10*(n - 3)*(n - 2)**4*(39960*f_3 - 4825 + 108*pi**4)/134369280","14674":"-n**10*(n - 3)*(n - 2)**4*(24300*f_3 - 10765 + 54*pi**4)/67184640","14675":"-n**10*(324*f_3 + 587)*(n - 3)**2*(n - 2)**3/1679616","14676":"-n**10*(1728*f_3 - 17141)*(n - 3)*(n - 2)**4/13436928","14677":"-n**10*(n - 3)**2*(n - 2)**3*(19440*f_3 - 23875 + 648*pi**4)/67184640","14678":"n**10*(5184*f_3 - 2257)*(n - 3)**2*(n - 2)**3/6718464","14679":"-n**10*(n - 3)*(n - 2)**4*(14580*f_3 - 81*pi**4 - 2605)/25194240","14680":"77*n**10*(n - 3)**2*(n - 2)**3/139968","14681":"-n**10*(n - 3)**2*(n - 2)**3*(22680*f_3 - 23065 - 36*pi**4)/14929920","14682":"-n**10*(n - 3)**2*(n - 2)**3*(16200*f_3 - 17845 + 324*pi**4)/33592320","14683":"5311*n**10*(n - 3)*(n - 2)**4/10077696","14684":"-39991*n**10*(n - 3)*(n - 2)**4/40310784","14685":"n**10*(n - 3)*(n - 2)**4*(401760*f_3 - 590815 - 648*pi**4)/403107840","14686":"-n**10*(n - 3)**3*(n - 2)**2*(7650*f_3 + 9*pi**4 + 2035)/933120","14687":"n**10*(n - 3)**2*(n - 2)**3*(40500*f_3 - 52525 + 162*pi**4)/16796160","14688":"-n**10*(n - 3)**3*(n - 2)**2*(3330*f_3 - 15515 - 9*pi**4)/933120","14689":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(28070*f_3 + 11880*f_5 - 45855 - 33*pi**4)/311040","14690":"n**10*(n - 3)**3*(n - 2)**2*(630*f_3 - 81*pi**4 + 9515)/933120","14691":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(11430*f_3 - 46440*f_5 - 69*pi**4 + 36730)/933120","14692":"n**10*(n - 3)**3*(n - 2)**2*(70200*f_3 - 272995 - 216*pi**4)/11197440","14693":"n**10*(n - 3)*(n - 2)**4*(87480*f_3 + 36*pi**4 + 106025)/44789760","14694":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(3116*f_3 - 1008*f_5 - 18*pi**4 - 1343)/497664","14695":"-6659*n**10*(n - 3)**2*(n - 2)**3/6718464","14696":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(23640*f_3 + 38880*f_5 - 104915 + 132*pi**4)/7464960","14697":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(18570*f_3 + 3780*f_5 - 22600 + 39*pi**4)/466560","14698":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(5070*f_3 - 4320*f_5 + 39*pi**4 + 4490)/933120","14699":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(16950*f_3 + 6480*f_5 - 19540 + 39*pi**4)/466560","14700":"-n**10*(n - 3)**3*(n - 2)**2*(29430*f_3 - 53350 + 27*pi**4)/2799360","14701":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(588*f_3 - 360*f_5 - 5*pi**4 + 424)/31104","14702":"n**10*(n - 3)**3*(n - 2)**2*(168480*f_3 - 224095 - 648*pi**4)/11197440","14703":"-n**10*(n - 3)**2*(n - 2)**3*(959040*f_3 - 30245 + 648*pi**4)/268738560","14704":"n**10*(n - 3)**3*(n - 2)**2*(12150*f_3 - 81*pi**4 + 7960)/933120","14705":"n**10*(n - 3)**3*(n - 2)**2*(105840*f_3 - 129695 - 108*pi**4)/11197440","14706":"n**10*(n - 3)**3*(n - 2)**2*(3600*f_3 - 18*pi**4 + 10175)/1866240","14707":"n**10*(135*f_3 - 8)*(n - 3)**2*(n - 2)**3/139968","14708":"-n**10*(n - 3)**2*(n - 2)**3*(1890*f_3 - 81*pi**4 + 9835)/5598720","14709":"n**10*(2592*f_3 - 5867)*(n - 3)**2*(n - 2)**3/3359232","14710":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(18690*f_3 + 8640*f_5 - 36790 - 33*pi**4)/622080","14711":"-5*n**10*(1296*f_3 - 1907)*(n - 3)**3*(n - 2)**2/373248","14712":"-n**10*(n - 3)**4*(n - 2)*(95040*f_3 - 64800*f_5 - 216*pi**4 - 18925)/933120","14713":"n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(7560*f_3**2 + 195930*f_3 - 182700*f_5 - 100*pi**6 + 441*pi**4)/272160","14714":"n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(3780*f_3**2 - 34524*f_3 + 31500*f_5 - 63*pi**4 + 10*pi**6)/13608","14715":"-n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(15120*f_3**2 - 195930*f_3 + 163800*f_5 - 441*pi**4 + 100*pi**6)/136080","14716":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(750*f_3 - 31860*f_5 - 69*pi**4 + 41750)/77760","14717":"-n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(32360*f_3 + 12960*f_5 - 56405 + 92*pi**4)/414720","14718":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(1410*f_3 - 44280*f_5 - 3*pi**4 + 41320)/77760","14719":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(6270*f_3 - 25380*f_5 - 3*pi**4 + 18370)/77760","14720":"-n**10*(n - 3)**4*(n - 2)*(19656*f_3 - 19673 - 54*pi**4)/186624","14721":"-n**10*(n - 3)**4*(n - 2)*(71550*f_3 - 99380 + 243*pi**4)/466560","14722":"-n**10*(17064*f_3 - 38233)*(n - 3)**4*(n - 2)/373248","14723":"n**10*(n - 3)**4*(n - 2)*(42840*f_3 - 109505 + 612*pi**4)/1244160","14724":"n**10*(n - 3)**3*(n - 2)**2*(466560*f_3 - 510095 - 648*pi**4)/22394880","14725":"n**10*(n - 3)**3*(n - 2)**2*(59130*f_3 - 31630 - 189*pi**4)/1399680","14726":"n**10*(n - 3)**3*(n - 2)**2*(108*f_3 + 9*pi**4 + 1421)/93312","14727":"n**10*(n - 3)**3*(n - 2)**2*(185490*f_3 - 198760 + 27*pi**4)/2799360","14728":"n**10*(n - 3)**4*(n - 2)*(95040*f_3 - 157505 + 594*pi**4)/933120","14729":"-n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(222*f_3 + 192*f_5 - 424 + pi**4)/1728","14730":"-n**10*(n - 3)**3*(n - 2)**2*(3240*f_3 - 25105 + 108*pi**4)/3732480","14731":"-n**10*(n - 3)**3*(n - 2)**2*(160*f_3 - 1795 - 4*pi**4)/69120","14732":"n**10*(n - 3)**2*(n - 2)**3*(162000*f_3 - 648*pi**4 - 26155)/67184640","14733":"-n**10*(n - 3)**4*(n - 2)*(37422*f_3 - 6480*f_5 - 40729 + 27*pi**4)/93312","14734":"n**10*(1440*f_3 - 407)*(n - 3)**3*(n - 2)**2/62208","14735":"n**10*(n - 3)**3*(n - 2)**2*(8100*f_3 + 18*pi**4 + 4165)/311040","14736":"-n**10*(n - 3)**4*(n - 2)*(108000*f_3 - 177515 - 216*pi**4)/3732480","14737":"-n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(25050*f_3 + 30780*f_5 - 56890 + 3*pi**4)/155520","14738":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(11130*f_3 - 17280*f_5 - 3*pi**4 + 6580)/77760","14739":"-n**10*(n - 3)**4*(n - 2)*(42840*f_3 - 252*pi**4 - 21475)/622080","14740":"n**10*(n - 3)**4*(n - 2)*(79650*f_3 - 79000 + 189*pi**4)/466560","14741":"n**10*(n - 3)**4*(n - 2)*(500*f_3 - 405 + 8*pi**4)/34560","14742":"-n**10*(n - 3)**3*(n - 2)**2*(43740*f_3 + 162*pi**4 + 106645)/5598720","14743":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(3666*f_3 - 108*f_5 - 6278 + 21*pi**4)/31104","14744":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(112440*f_3 + 30240*f_5 - 125165 - 516*pi**4)/3732480","14745":"-n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 + 117180*f_3 - 441000*f_5 - 200*pi**6 + 378*pi**4 + 438375)/544320","14746":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(8670*f_3 - 8640*f_5 - 41575 + 129*pi**4)/3732480","14747":"-n**10*(n - 3)**3*(n - 2)**2*(667440*f_3 - 486755 - 1944*pi**4)/22394880","14748":"-n**10*(n - 3)**2*(n - 2)**3*(35640*f_3 - 324*pi**4 + 400105)/33592320","14749":"-n**10*(n - 3)**2*(n - 2)**3*(126720*f_3 - 72*pi**4 + 12635)/14929920","14750":"n**10*(n - 3)**2*(n - 2)*(28960*f_3 - 36405 + 24*pi**4)*(n**2 - 6*n + 10)/207360","14751":"-n**10*(n - 3)**4*(n - 2)*(25920*f_3 - 12960*f_5 - 15011 + 54*pi**4)/186624","14752":"n**10*(n - 3)**4*(n - 2)*(67770*f_3 - 146455 + 621*pi**4)/933120","14753":"-n**10*(n - 3)*(n - 2)**4*(85860*f_3 - 46235 - 162*pi**4)/201553920","14754":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(110880*f_3 + 8640*f_5 - 251075 + 792*pi**4)/3732480","14755":"-n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(15120*f_3**2 - 243180*f_3 + 211050*f_5 - 441*pi**4 + 100*pi**6)/136080","14756":"n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(1512*f_3**2 - 30744*f_3 + 29610*f_5 - 63*pi**4 + 10*pi**6)/27216","14757":"-n**10*(n - 3)*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(15120*f_3**2 - 271530*f_3 + 239400*f_5 - 441*pi**4 + 100*pi**6)/272160","14758":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(19050*f_3 + 14040*f_5 - 30235 - 87*pi**4)/155520","14759":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(2436*f_3 - 13824*f_5 - 42*pi**4 + 14273)/62208","14760":"-n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 11)*(1950*f_3 + 29160*f_5 - 41750 + 69*pi**4)/155520","14761":"n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(16440*f_3 + 5184*f_5 - 22157 - 12*pi**4)/124416","14762":"-n**10*(n - 3)**2*(n - 2)*(n**2 - 6*n + 10)*(31740*f_3 + 15120*f_5 - 79175 + 246*pi**4)/622080","14763":"n**10*(n - 3)**3*(n - 2)**2*(59670*f_3 - 76870 - 27*pi**4)/1399680","14764":"-32983*n**10*(n - 3)**2*(n - 2)**3/6718464","14765":"n**10*(n - 3)**3*(n - 2)**2*(91800*f_3 - 1836*pi**4 + 70445)/22394880","14766":"-n**10*(n - 3)**3*(n - 2)**2*(540*f_3 + 216*pi**4 + 70525)/5598720","14767":"n**10*(n - 3)**3*(n - 2)**2*(294840*f_3 - 407875 - 324*pi**4)/22394880","14768":"n**10*(n - 3)**2*(n - 2)**3*(31590*f_3 + 81*pi**4 + 18445)/16796160","14769":"n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 11)*(11010*f_3 + 3780*f_5 - 13150 + 39*pi**4)/933120","14770":"-n**10*(n - 3)**2*(n - 2)**3*(362880*f_3 - 648*pi**4 + 456655)/67184640","14771":"-n**10*(n - 3)*(n - 2)**2*(n**2 - 6*n + 10)*(408*f_3 - 720*f_5 - 5*pi**4 + 937)/31104","14772":"30271*n**10*(n - 3)*(n - 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677565*f_7 + 7875*pi**4 + 3440115 + 4300*pi**6)/293932800","15020":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(1787940*f_3**2 - 6071310*f_3 - 8316*pi**4*f_3 - 929250*f_5 - 1797390*f_7 + 6489*pi**4 + 2150*pi**6 + 5852700)/587865600","15021":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(550320*f_3 - 17280*f_5 - 566575 - 3816*pi**4)/223948800","15022":"-n**12*(n - 3)**3*(n - 2)**3*(206760*f_3 - 30240*f_5 - 216*pi**4 + 29345)/74649600","15023":"n**12*(n - 3)**3*(n - 2)**3*(2265*f_3 - 5580*f_5 - 12*pi**4 + 4415)/9331200","15024":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(320400*f_3 + 181440*f_5 - 626755 - 2832*pi**4)/447897600","15025":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(128520*f_3**2 - 1032360*f_3 + 1842120*f_5 - 642040 - 320*pi**6 - 609*pi**4)/391910400","15026":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(574560*f_3**2 - 1639680*f_3 - 2620800*f_5 - 21084*pi**4 - 2080*pi**6 + 7184625)/1567641600","15027":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(650160*f_3**2 - 3024*pi**4*f_3 + 2119320*f_3 - 6507900*f_5 - 915705*f_7 - 3087*pi**4 + 278460 + 4300*pi**6)/293932800","15028":"11*n**12*(2160*f_3 + 1363)*(n - 3)**2*(n - 2)**4/268738560","15029":"n**12*(7776*f_3 - 24421)*(n - 3)**2*(n - 2)**4/403107840","15030":"35843*n**12*(n - 3)**3*(n - 2)**3/268738560","15031":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(162540*f_3**2 - 2059470*f_3 - 756*pi**4*f_3 + 2562210*f_5 + 2035530*f_7 - 2150*pi**6 - 1085490 + 5985*pi**4)/293932800","15032":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(45360*f_3**2 - 6011110*f_3 - 1252440*f_5 + 240*pi**6 + 19971*pi**4 + 12924695)/4702924800","15033":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(172368*f_3**2 + 283934*f_3 + 250488*f_5 - 1581811 - 4095*pi**4 - 48*pi**6)/470292480","15034":"-n**12*(n - 3)**3*(n - 2)**3*(1339200*f_3 - 1386720*f_5 - 566605 + 10152*pi**4)/1343692800","15035":"n**12*(n - 3)**3*(n - 2)**3*(181872*f_3 + 57024*f_5 - 1512*pi**4 - 32873)/268738560","15036":"-n**12*(n - 2)**6*(4782240*f_3 + 102060*f_5 + 6237*pi**4 + 24674030)/27209779200","15037":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(169344*f_3**2 - 848484*f_3 + 141120*f_5 - 3318*pi**4 + 161035 + 208*pi**6)/940584960","15038":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(120960*f_3**2 + 3322200*f_3 + 2116800*f_5 - 4477865 - 14756*pi**4 + 160*pi**6)/3135283200","15039":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(812700*f_3**2 - 3780*pi**4*f_3 - 236880*f_3 - 3446730*f_5 - 2154600*f_7 + 252*pi**4 + 2150*pi**6 + 3230955)/146966400","15040":"n**12*(n - 3)**3*(n - 2)**3*(269136*f_3 - 138672*f_5 - 1944*pi**4 + 193189)/134369280","15041":"-n**12*(n - 3)**3*(n - 2)**3*(2520*f_3 + 2880*f_5 - 16445 + 368*pi**4)/24883200","15042":"n**12*(n - 3)**3*(n - 2)**3*(391500*f_3 - 9720*f_5 - 2106*pi**4 - 168565)/167961600","15043":"-n**12*(n - 3)**3*(n - 2)**3*(112440*f_3 + 37440*f_5 - 220325 + 804*pi**4)/74649600","15044":"-n**12*(n - 3)**3*(n - 2)**3*(583200*f_3 - 123120*f_5 - 1189145 - 1512*pi**4)/671846400","15045":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(514080*f_3**2 + 950880*f_3 - 3729600*f_5 - 20076*pi**4 - 1280*pi**6 + 8066625)/1567641600","15046":"n**12*(n - 3)**3*(n - 2)**3*(922320*f_3 - 162000*f_5 - 127915 + 2592*pi**4)/671846400","15047":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(1723680*f_3**2 + 4744460*f_3 + 2504880*f_5 - 8443295 - 31878*pi**4 - 480*pi**6)/4702924800","15048":"n**12*(n - 3)**3*(n - 2)**3*(79620*f_3 - 179280*f_5 - 576*pi**4 + 115745)/37324800","15049":"-n**12*(n - 3)**3*(n - 2)**3*(378000*f_3 + 1205280*f_5 - 2073575 + 7128*pi**4)/671846400","15050":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(196560*f_3**2 + 460740*f_3 + 617400*f_5 - 4914*pi**4 - 281155 - 200*pi**6)/391910400","15051":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(429408*f_3**2 + 411264*f_3 + 1715616*f_5 - 13524*pi**4 - 832*pi**6 - 261023)/313528320","15052":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(20736*f_3**2 - 12304*f_3 - 31680*f_5 - 14195 + 240*pi**4)/14929920","15053":"n**12*(n - 3)**3*(n - 2)**3*(676800*f_3 - 596160*f_5 + 1656*pi**4 + 368005)/671846400","15054":"-n**12*(n - 3)**3*(n - 2)**3*(89316*f_3 - 3888*f_5 - 32219 + 540*pi**4)/67184640","15055":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2933280*f_3**2 - 10402560*f_3 - 2832480*f_5 + 1518055 + 4160*pi**6 + 55524*pi**4)/3135283200","15056":"n**12*(n - 3)**2*(n - 2)**4*(1300536*f_3 + 804816*f_5 - 2129329 + 1944*pi**4)/1209323520","15057":"n**12*(n - 3)**3*(n - 2)**3*(738720*f_3 + 51840*f_5 - 9288*pi**4 + 833015)/1343692800","15058":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(325080*f_3**2 - 1841490*f_3 - 1512*pi**4*f_3 + 3752280*f_5 - 691740*f_7 - 4300*pi**6 + 10458*pi**4 + 1865115)/293932800","15059":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(25704*f_3**2 + 194712*f_3 - 236376*f_5 - 64*pi**6 - 21*pi**4 + 16156)/78382080","15060":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(272160*f_3**2 + 4412520*f_3 + 7166880*f_5 - 41832*pi**4 - 2880*pi**6 + 14032375)/28217548800","15061":"-n**12*(23328*f_3 - 146201)*(n - 3)*(n - 2)**5/3627970560","15062":"12533*n**12*(n - 3)*(n - 2)**5/725594112","15063":"n**12*(n - 2)**6*(4078512*f_3 + 163296*f_5 - 3689827 - 7128*pi**4)/87071293440","15064":"961673*n**12*(n - 2)**6/7255941120","15065":"n**12*(n - 2)**6*(51246*f_3 - 5832*f_5 - 297*pi**4 + 31562)/1813985280","15066":"-n**12*(n - 3)*(n - 2)**5*(5226120*f_3 - 816480*f_5 - 2916*pi**4 + 777875)/36279705600","15067":"n**12*(n - 3)**2*(n - 2)**4*(541350*f_3 + 29160*f_5 - 173585 + 216*pi**4)/503884800","15068":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(1179360*f_3**2 + 3315480*f_3 + 6350400*f_5 - 63168*pi**4 - 5992805 - 1440*pi**6)/9405849600","15069":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(128520*f_3**2 + 26040*f_3 + 330120*f_5 - 551320 - 320*pi**6 - 609*pi**4)/391910400","15070":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(1512000*f_3**2 - 2808120*f_3 - 272160*f_5 - 320*pi**6 + 6132*pi**4 + 728805)/9405849600","15071":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(9072*f_3**2 + 92778*f_3 + 285768*f_5 - 1869*pi**4 - 144*pi**6 - 51436)/940584960","15072":"-n**12*(n - 3)*(n - 2)**5*(18720*f_3 - 36*pi**4 - 1265)/335923200","15073":"-n**12*(n - 3)*(n - 2)**5*(1904040*f_3 + 116640*f_5 - 1198285 + 756*pi**4)/12093235200","15074":"-n**12*(n - 3)**2*(n - 2)**4*(1053000*f_3 + 816480*f_5 - 1095515 + 3564*pi**4)/12093235200","15075":"-n**12*(n - 3)**2*(n - 2)**4*(40860*f_3 + 19440*f_5 - 37955 + 126*pi**4)/335923200","15076":"n**12*(n - 3)**2*(n - 2)**4*(100440*f_3 + 68040*f_5 - 81185 - 702*pi**4)/671846400","15077":"-n**12*(n - 3)*(n - 2)**5*(4487400*f_3 - 816480*f_5 - 2808625 + 2268*pi**4)/72559411200","15078":"13247*n**12*(n - 3)**2*(n - 2)**4/134369280","15079":"-n**12*(n - 3)**2*(n - 2)**4*(612360*f_3 - 661645 - 3402*pi**4)/3023308800","15080":"n**12*(n - 3)**2*(n - 2)**4*(1921320*f_3 + 408240*f_5 - 517645 - 4536*pi**4)/12093235200","15081":"-n**12*(n - 2)**6*(1739880*f_3 + 408240*f_5 - 7128*pi**4 - 51685)/217678233600","15082":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(81648*f_3**2 - 119994*f_3 + 122472*f_5 - 96*pi**6 - 67109 - 399*pi**4)/940584960","15083":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(786240*f_3**2 - 1369480*f_3 + 816480*f_5 - 640*pi**6 + 2884*pi**4 + 499135)/3135283200","15084":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(378000*f_3**2 - 494130*f_3 - 68040*f_5 - 162925 - 80*pi**6 + 21*pi**4)/2351462400","15085":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(226800*f_3**2 - 396270*f_3 - 40824*f_5 - 342776 - 48*pi**6 + 1827*pi**4)/1410877440","15086":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(1134000*f_3**2 - 4158630*f_3 - 204120*f_5 - 240*pi**6 + 515060 + 13671*pi**4)/7054387200","15087":"1748869*n**12*(n - 2)**6/14511882240","15088":"n**12*(n - 2)**6*(1024920*f_3 + 136080*f_5 + 2376*pi**4 + 6554945)/36279705600","15089":"n**12*(n - 2)**6*(51246*f_3 - 5832*f_5 - 297*pi**4 + 31562)/3627970560","15090":"59089*n**12*(n - 3)*(n - 2)**5/2418647040","15091":"n**12*(144*f_3 - 3175)*(n - 3)*(n - 2)**5/89579520","15092":"n**12*(n - 3)**2*(n - 2)**4*(319680*f_3 - 349920*f_5 - 733205 + 14688*pi**4)/8062156800","15093":"n**12*(n - 3)**2*(n - 2)**4*(83160*f_3 + 116640*f_5 - 293815 + 3348*pi**4)/8062156800","15094":"-n**12*(n - 3)**2*(n - 2)**4*(1632960*f_3 + 816480*f_5 - 1244525 - 9072*pi**4)/8062156800","15095":"n**12*(n - 3)**2*(n - 2)**4*(547560*f_3 + 816480*f_5 - 1043165 + 7452*pi**4)/24186470400","15096":"-n**12*(n - 3)*(n - 2)**5*(18720*f_3 - 36*pi**4 - 1265)/335923200","15097":"-n**12*(3888*f_3 + 22147)*(n - 3)*(n - 2)**5/1209323520","15098":"-77399*n**12*(n - 2)**6/8707129344","15099":"-587737*n**12*(n - 2)**6/87071293440","15100":"n**12*(n - 2)**6*(169128*f_3 + 163296*f_5 - 720415 + 3564*pi**4)/43535646720","15101":"n**12*(n - 2)**6*(1285200*f_3 + 116640*f_5 - 2326795 + 2376*pi**4)/18139852800","15102":"-n**12*(n - 2)**6*(10215720*f_3 + 816480*f_5 - 16031785 - 24948*pi**4)/217678233600","15103":"-n**12*(n - 2)**6*(7503840*f_3 - 11849755 - 42768*pi**4)/108839116800","15104":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(45360*f_3**2 - 670110*f_3 + 1428840*f_5 - 720*pi**6 - 55055 + 483*pi**4)/4702924800","15105":"n**12*(n - 2)**6*(251640*f_3 - 23328*f_5 - 1188*pi**4 + 98123)/7255941120","15106":"n**12*(n - 2)**6*(414720*f_3 - 102060*f_5 - 219545 + 891*pi**4)/18139852800","15107":"-n**12*(n - 2)**6*(2439720*f_3 + 408240*f_5 - 7128*pi**4 + 200495)/108839116800","15108":"15251*n**12*(n - 3)*(n - 2)**5/1612431360","15109":"n**12*(n - 2)**6*(741420*f_3 + 58320*f_5 + 1782*pi**4 + 1057715)/18139852800","15110":"-n**12*(n - 2)**6*(39420*f_3 + 43740*f_5 - 3861*pi**4 + 211265)/9069926400","15111":"n**12*(n - 2)**6*(4078512*f_3 + 163296*f_5 - 3689827 - 7128*pi**4)/43535646720","15112":"-n**12*(n - 3)**2*(n - 2)**4*(4114800*f_3 + 816480*f_5 - 14904*pi**4 - 330155)/24186470400","15113":"-n**12*(n - 3)*(n - 2)**5*(691200*f_3 + 1166400*f_5 - 18576*pi**4 + 234445)/48372940800","15114":"-n**12*(n - 3)*(n - 2)**5*(629856*f_3 + 69984*f_5 - 5616*pi**4 - 347251)/4837294080","15115":"-n**12*(n - 3)*(n - 2)**5*(97956*f_3 - 11664*f_5 - 486*pi**4 + 80441)/2418647040","15116":"-n**12*(n - 3)*(n - 2)**5*(629856*f_3 + 69984*f_5 - 5616*pi**4 - 347251)/4837294080","15117":"-n**12*(n - 3)*(n - 2)**5*(3363120*f_3 - 15552*pi**4 + 820925)/36279705600","15118":"n**12*(n - 2)**6*(2870640*f_3 + 816480*f_5 - 26071915 + 21384*pi**4)/145118822400","15119":"-n**12*(n - 2)**6*(1752624*f_3 - 69984*f_5 - 7128*pi**4 + 1825631)/29023764480","15120":"n**12*(n - 3)**2*(n - 2)**4*(83160*f_3 + 116640*f_5 + 114695 + 3348*pi**4)/8062156800","15121":"n**12*(n - 2)**6*(1728000*f_3 + 349920*f_5 - 28512*pi**4 + 822545)/145118822400","15122":"n**12*(n - 2)**6*(974160*f_3 - 1166400*f_5 + 85 + 7128*pi**4)/145118822400","15123":"-n**12*(10800*f_3 - 611)*(n - 3)*(n - 2)**5/1612431360","15124":"n**12*(34992*f_3 - 3889)*(n - 3)*(n - 2)**5/7255941120","15125":"-n**12*(n - 3)*(n - 2)**5*(75600*f_3 - 864*pi**4 + 7325)/4031078400","15126":"-n**12*(23760*f_3 - 14951)*(n - 3)*(n - 2)**5/1612431360","15127":"n**12*(n - 2)**6*(1250640*f_3 - 1551065 - 7128*pi**4)/145118822400","15128":"n**12*(n - 2)**6*(1728000*f_3 + 349920*f_5 - 28512*pi**4 + 822545)/145118822400","15129":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(1512000*f_3**2 - 2082360*f_3 - 272160*f_5 - 320*pi**6 - 238875 + 6132*pi**4)/9405849600","15130":"1063777*n**12*(n - 2)**6/29023764480","15131":"n**12*(n - 2)**6*(636120*f_3 + 136080*f_5 + 2376*pi**4 + 4036685)/72559411200","15132":"n**12*(n - 3)**2*(n - 2)**4*(1863000*f_3 + 408240*f_5 - 4536*pi**4 + 1208555)/12093235200","15133":"n**12*(n - 2)**6*(3518640*f_3 - 1632960*f_5 - 813155 - 7128*pi**4)/290237644800","15134":"n**12*(n - 2)**6*(1716120*f_3 - 349920*f_5 - 609845 - 3564*pi**4)/145118822400","15135":"n**12*(n - 2)**6*(1250640*f_3 - 1551065 - 7128*pi**4)/72559411200","15136":"n**12*(n - 2)**6*(2440800*f_3 - 349920*f_5 + 4752*pi**4 + 1318715)/145118822400","15137":"n**12*(n - 2)**6*(388584*f_3 + 54432*f_5 - 473767 - 1188*pi**4)/29023764480","15138":"n**12*(n - 2)**6*(1961280*f_3 + 349920*f_5 - 28512*pi**4 + 1109465)/145118822400","15139":"n**12*(n - 2)**6*(1483920*f_3 - 7128*pi**4 - 161285)/145118822400","15140":"-n**12*(n - 3)**2*(n - 2)**4*(4464720*f_3 + 816480*f_5 - 11016*pi**4 - 854135)/24186470400","15141":"n**12*(n - 3)**2*(n - 2)**4*(1972080*f_3 - 349920*f_5 - 10584*pi**4 + 117155)/8062156800","15142":"-n**12*(n - 3)**2*(n - 2)**4*(242460*f_3 + 58320*f_5 - 75575 + 702*pi**4)/4031078400","15143":"n**12*(n - 3)**2*(n - 2)**4*(1749600*f_3 - 5832*pi**4 + 15425)/12093235200","15144":"-n**12*(n - 3)*(n - 2)**5*(692064*f_3 + 69984*f_5 - 5616*pi**4 + 158333)/4837294080","15145":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(302400*f_3**2 + 39900*f_3 + 1905120*f_5 - 1360*pi**6 - 806365 + 7602*pi**4)/9405849600","15146":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(37800*f_3**2 - 756*pi**4*f_3 + 844200*f_3 - 2357460*f_5 - 1139670*f_7 - 500*pi**6 + 3276*pi**4 + 1625295)/587865600","15147":"n**12*(n - 2)**6*(82944*f_3 - 163296*f_5 + 1053367)/29023764480","15148":"n**12*(n - 2)**6*(1017360*f_3 - 1419005 - 7128*pi**4)/72559411200","15149":"n**12*(n - 2)**6*(1650240*f_3 + 349920*f_5 - 28512*pi**4 + 1474505)/145118822400","15150":"n**12*(n - 2)**6*(2285280*f_3 - 349920*f_5 + 326915 + 4752*pi**4)/290237644800","15151":"-n**12*(10800*f_3 - 2627)*(n - 3)*(n - 2)**5/1612431360","15152":"-n**12*(n - 3)*(n - 2)**5*(41040*f_3 - 432*pi**4 + 445)/4031078400","15153":"-n**12*(34992*f_3 + 29597)*(n - 3)*(n - 2)**5/7255941120","15154":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2840*f_3 + 15120*f_5 - 88655 - 384*pi**4)/55987200","15155":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(71280*f_3**2 - 115950*f_3 + 32400*f_5 - 120*pi**6 + 309*pi**4 + 182890)/83980800","15156":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(71280*f_3**2 - 266250*f_3 + 142560*f_5 - 120*pi**6 - 13820 + 543*pi**4)/167961600","15157":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(325080*f_3**2 - 2918160*f_3 - 1512*pi**4*f_3 + 3899700*f_5 + 4071060*f_7 - 4300*pi**6 - 1523445 + 11340*pi**4)/293932800","15158":"-n**12*(n - 3)*(n - 2)**5*(535680*f_3 + 1166400*f_5 - 18576*pi**4 + 128965)/24186470400","15159":"-n**12*(n - 3)*(n - 2)**5*(52866*f_3 - 5832*f_5 - 243*pi**4 + 108292)/604661760","15160":"-n**12*(n - 3)*(n - 2)**5*(645408*f_3 + 69984*f_5 - 5616*pi**4 - 318235)/4837294080","15161":"-n**12*(n - 3)*(n - 2)**5*(645408*f_3 + 69984*f_5 - 5616*pi**4 - 318235)/4837294080","15162":"-n**12*(n - 3)*(n - 2)**5*(535680*f_3 + 1166400*f_5 - 18576*pi**4 + 128965)/24186470400","15163":"-n**12*(n - 3)*(n - 2)**5*(28080*f_3 - 432*pi**4 + 13315)/2015539200","15164":"-n**12*(34992*f_3 - 25159)*(n - 3)*(n - 2)**5/7255941120","15165":"-n**12*(23760*f_3 - 8903)*(n - 3)*(n - 2)**5/1612431360","15166":"-n**12*(n - 2)*(n**2 - 6*n + 10)*(n**3 - 9*n**2 + 29*n - 32)*(75600*f_3**2 - 378000*f_3*f_5 + 178920*f_3 + 882000*f_5 - 922005 - 504*pi**4 + 200*pi**6)/680400","15167":"-n**12*(n - 2)*(n**5 - 15*n**4 + 94*n**3 - 307*n**2 + 522*n - 368)*(7560*f_3**3 - 20034*f_3**2 - 73710*f_3 + 68040*f_5 - 79380*f_7 + 111615*f_9 - 63*pi**4 + 10*pi**6)/34020","15168":"-n**12*(n - 2)*(n**5 - 15*n**4 + 94*n**3 - 307*n**2 + 522*n - 368)*(7560*f_3**3 - 18900*f_3**2 - 62370*f_3 + 52920*f_5 - 79380*f_7 + 111615*f_9 - 63*pi**4 + 10*pi**6)/17010","15169":"-n**12*(n - 2)*(n**5 - 15*n**4 + 94*n**3 - 307*n**2 + 522*n - 368)*(7560*f_3**3 - 20034*f_3**2 - 51030*f_3 + 39690*f_5 - 79380*f_7 + 111615*f_9 - 63*pi**4 + 10*pi**6)/34020","15170":"-n**12*(n - 2)*(n**5 - 15*n**4 + 94*n**3 - 309*n**2 + 536*n - 392)*(18900*f_3**2 + 236250*f_3*f_5 + 466200*f_3 - 567000*f_3_5 - 378000*f_5 - 125*pi**6 + 630*pi**4 + 29*pi**8)/1134000","15171":"-n**12*(n - 2)*(n**2 - 6*n + 10)*(n**3 - 9*n**2 + 29*n - 32)*(185220*f_3**2 - 756000*f_3*f_5 + 98910*f_3 + 1489950*f_5 - 958860 - 50*pi**6 - 441*pi**4)/2721600","15172":"-n**12*(n - 2)*(80*f_3 - 360*f_5 - 147*f_7 + 560*f_9 - 120)*(n**5 - 15*n**4 + 94*n**3 - 303*n**2 + 498*n - 332)/240","15173":"-n**12*(n - 2)*(n**5 - 15*n**4 + 94*n**3 - 307*n**2 + 522*n - 368)*(7560*f_3**3 - 23436*f_3**2 - 75600*f_3 + 75600*f_5 - 79380*f_7 + 111615*f_9 - 63*pi**4 + 10*pi**6)/68040","15174":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(378000*f_3**2 - 800100*f_3 + 756*pi**4*f_3 - 12416040*f_5 + 1139670*f_7 - 5000*pi**6 + 3654*pi**4 + 20273505)/293932800","15175":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(19278000*f_3**2 + 9072000*f_3*f_5 - 126798000*f_3 - 20412000*f_3_5 - 35406000*f_5 + 118077750*f_7 - 189000*pi**4 - 15000*pi**6 + 30128000 + 6189*pi**8)/272160000","15176":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(30618000*f_3**2 - 2268000*f_3*f_5 - 144942000*f_3 - 20412000*f_3_5 - 29736000*f_5 + 118077750*f_7 - 189000*pi**4 - 15000*pi**6 + 46256000 + 6189*pi**8)/544320000","15177":"-n**12*(n - 2)*(320*f_3 - 1280*f_5 - 441*f_7 + 1680*f_9 - 280)*(n**5 - 15*n**4 + 94*n**3 - 303*n**2 + 498*n - 332)/360","15178":"-n**12*(n - 2)*(n**5 - 15*n**4 + 94*n**3 - 309*n**2 + 536*n - 392)*(66150*f_3**2 + 236250*f_3*f_5 + 655200*f_3 - 567000*f_3_5 - 653625*f_5 - 125*pi**6 + 630*pi**4 + 29*pi**8)/567000","15179":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(196560*f_3**2 - 2071440*f_3 + 1512*pi**4*f_3 + 2593080*f_5 - 2562840*f_7 - 200*pi**6 - 378*pi**4 + 2673405)/32659200","15180":"n**12*(n - 2)*(n**2 - 6*n + 10)*(n**3 - 9*n**2 + 29*n - 32)*(147420*f_3**2 + 756000*f_3*f_5 - 925470*f_3 - 2094750*f_5 - 1071*pi**4 + 50*pi**6 + 2271780)/2721600","15181":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(48240*f_3**2 - 222630*f_3 + 144*pi**4*f_3 - 11880*f_5 - 219*pi**4 + 203935)/6220800","15182":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(5280*f_3**2 - 18622*f_3 - 1872*f_5 + 25*pi**4 + 14542)/414720","15183":"-n**12*(n - 2)*(n**2 - 6*n + 10)*(n**3 - 9*n**2 + 29*n - 32)*(34020*f_3**2 - 151200*f_3*f_5 - 32634*f_3 + 418950*f_5 - 257292 - 10*pi**6 + 63*pi**4)/272160","15184":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(408240*f_3**2 + 13963635*f_3 - 2086560*f_5 - 45674755 - 270*pi**6 + 45717*pi**4)/3527193600","15185":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(880*f_3**2 - 3354*f_3 - 24*f_5 + pi**4 + 3644)/69120","15186":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(85440*f_3**2 - 354020*f_3 + 192*pi**4*f_3 + 10800*f_5 - 30240*f_7 - 634*pi**4 + 375925)/2073600","15187":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(51408*f_3**2 - 345282*f_3 + 64512*f_5 - 92*pi**6 - 546*pi**4 + 162561)/26127360","15188":"-n**12*(n - 3)*(n - 2)**3*(61740*f_3 - 95885 + 222*pi**4)*(n**2 - 6*n + 10)/111974400","15189":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(98280*f_3**2 + 2646*pi**4*f_3 + 999180*f_3 - 1801800*f_5 + 263655*f_7 - 2268*pi**4 + 100*pi**6)/16329600","15190":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(181440*f_3**2 - 444150*f_3 + 1134*pi**4*f_3 - 114030*f_5 + 607635*f_7 - 3150*pi**4 + 100*pi**6)/8164800","15191":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(181440*f_3**2 - 444150*f_3 + 1134*pi**4*f_3 - 114030*f_5 + 607635*f_7 - 3150*pi**4 + 100*pi**6)/8164800","15192":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(75600*f_3**2 - 409920*f_3 + 126*pi**4*f_3 + 709800*f_5 - 264285*f_7 - 200*pi**6 + 504*pi**4 + 133140)/2721600","15193":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(24948*f_3**2 - 70623*f_3 + 3780*f_5 - 52*pi**6 + 63*pi**4 + 59409)/2177280","15194":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(98280*f_3**2 - 2433480*f_3 + 2310840*f_5 - 1289260 + 147*pi**4 + 80*pi**6)/65318400","15195":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(30240*f_3**2 + 1239980*f_3 + 1375920*f_5 - 12054*pi**4 - 940555 - 480*pi**6)/522547200","15196":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 - 417816*f_3 + 833112*f_5 - 372225 - 200*pi**6 + 378*pi**4)/6531840","15197":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(393120*f_3**2 - 9953160*f_3 - 1461600*f_5 - 640*pi**6 + 19656*pi**4 + 6249565)/522547200","15198":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2700*f_3**2 - 53895*f_3 + 85500*f_5 - 40*pi**6 - 9535 + 87*pi**4)/9331200","15199":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4164*f_3 + 3456*f_5 - 745 + 6*pi**4)/11197440","15200":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(3780*f_3**2 - 104145*f_3 + 137520*f_5 - 34105 + 219*pi**4 + 40*pi**6)/4665600","15201":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2700*f_3**2 - 43095*f_3 + 42300*f_5 - 40*pi**6 + 87*pi**4 + 19625)/9331200","15202":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(11340*f_3**2 + 564585*f_3 + 574560*f_5 - 690095 - 120*pi**6 + 2121*pi**4)/32659200","15203":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(26082000*f_3**2 - 54432000*f_3*f_5 - 94899000*f_3 + 20412000*f_3_5 - 23058000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 15000*pi**6 + 34321000)/544320000","15204":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(272160*f_3**2 - 128192400*f_3 - 13335840*f_5 + 1440*pi**6 + 338772*pi**4 + 148636705)/14108774400","15205":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(123840*f_3**2 - 290280*f_3 - 576*pi**4*f_3 - 30240*f_5 + 128905 + 1356*pi**4)/24883200","15206":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(26460*f_3**2 - 518850*f_3 - 54*pi**4*f_3 + 1126890*f_5 + 145395*f_7 - 652590 - 350*pi**6 + 477*pi**4)/20995200","15207":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(264600*f_3**2 - 84150*f_3 - 540*pi**4*f_3 - 2380140*f_5 - 307800*f_7 - 657*pi**4 + 700*pi**6 + 2286045)/20995200","15208":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(105840*f_3**2 - 1843020*f_3 - 216*pi**4*f_3 + 4332600*f_5 + 581580*f_7 - 1599495 - 1400*pi**6 + 2214*pi**4)/41990400","15209":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(26082000*f_3**2 - 54432000*f_3*f_5 - 86331000*f_3 + 20412000*f_3_5 - 23058000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 15000*pi**6 + 22645000)/272160000","15210":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(151200*f_3**2 - 6223140*f_3 - 640080*f_5 - 40*pi**6 + 4116*pi**4 + 7647885)/783820800","15211":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(816480*f_3**2 + 4175640*f_3 + 1814400*f_5 - 4600925 - 540*pi**6 + 11991*pi**4)/14108774400","15212":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(30240*f_3**2 - 60870*f_3 - 288*pi**4*f_3 + 51480*f_5 + 45360*f_7 - 109010 + 687*pi**4)/3110400","15213":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(136080*f_3**2 - 67974480*f_3 - 6667920*f_5 + 720*pi**6 + 172788*pi**4 + 151648385)/7054387200","15214":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(54720*f_3**2 - 223890*f_3 - 144*pi**4*f_3 - 12960*f_5 - 34020*f_7 + 187*pi**4 + 237605)/777600","15215":"-n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(7938000*f_3**2 + 20412000*f_3*f_5 + 38703000*f_3 - 20412000*f_3_5 + 42588000*f_5 - 136599750*f_7 - 15000*pi**6 - 102900*pi**4 + 2219000 + 6189*pi**8)/272160000","15216":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(37422000*f_3**2 - 65772000*f_3*f_5 - 98931000*f_3 + 20412000*f_3_5 - 28728000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 15000*pi**6 + 40537000)/544320000","15217":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(37422000*f_3**2 - 65772000*f_3*f_5 - 108507000*f_3 + 20412000*f_3_5 - 24948000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 15000*pi**6 + 48769000)/544320000","15218":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(1512000*f_3**2 - 3490200*f_3 + 3024*pi**4*f_3 - 8019900*f_5 + 915705*f_7 - 3276*pi**4 + 100*pi**6 + 10859625)/146966400","15219":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(7560*f_3**2 - 4610340*f_3 + 1512*pi**4*f_3 + 9993060*f_5 - 2483460*f_7 - 3229065 - 10332*pi**4 - 100*pi**6)/293932800","15220":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(6048*f_3**2 - 645309*f_3 + 35028*f_5 - 26*pi**6 + 252*pi**4 + 1537340)/117573120","15221":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(291060*f_3**2 - 855720*f_3 - 594*pi**4*f_3 - 1010250*f_5 - 128385*f_7 - 180*pi**4 + 350*pi**6 + 1712025)/41990400","15222":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(326592*f_3**2 - 3117618*f_3 - 471744*f_5 - 5271*pi**4 - 216*pi**6 + 5179993)/2821754880","15223":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(816480*f_3**2 + 1726200*f_3 + 1814400*f_5 - 2361275 - 540*pi**6 + 16527*pi**4)/7054387200","15224":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(1088640*f_3**2 + 687330*f_3 + 2358720*f_5 - 9598715 + 1080*pi**6 + 33159*pi**4)/7054387200","15225":"-n**12*(n - 3)**3*(n - 2)**3*(900*f_3 + 24300*f_5 - 23200 + 63*pi**4)/2332800","15226":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(14742000*f_3**2 - 43092000*f_3*f_5 - 64911000*f_3 + 20412000*f_3_5 - 41328000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 15000*pi**6 + 20125000)/272160000","15227":"-n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(7938000*f_3**2 + 20412000*f_3*f_5 + 27867000*f_3 - 20412000*f_3_5 + 62748000*f_5 - 136599750*f_7 - 15000*pi**6 - 102900*pi**4 - 5425000 + 6189*pi**8)/544320000","15228":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(68040*f_3**2 - 2869020*f_3 - 52920*f_5 + 360*pi**6 + 4683*pi**4 + 471835)/391910400","15229":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4505760*f_3**2 - 2185680*f_3 - 12388320*f_5 + 2560*pi**6 + 25452*pi**4 + 5151265)/261273600","15230":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(120960*f_3**2 - 330120*f_3 - 1152*pi**4*f_3 - 40320*f_5 + 181440*f_7 - 41545 + 2268*pi**4)/24883200","15231":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(272160*f_3**2 - 83034000*f_3 + 8164800*f_5 - 47124*pi**4 - 2880*pi**6 + 166139435)/14108774400","15232":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 - 9034200*f_3 + 3024*pi**4*f_3 + 22866480*f_5 - 1791720*f_7 - 8385405 - 15498*pi**4 - 200*pi**6)/293932800","15233":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(3402000*f_3**2 - 31752000*f_3*f_5 - 54327000*f_3 + 20412000*f_3_5 - 48258000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 15000*pi**6 + 15421000)/272160000","15234":"-n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(41958000*f_3**2 - 13608000*f_3*f_5 - 4893000*f_3 - 20412000*f_3_5 + 72198000*f_5 - 136599750*f_7 - 15000*pi**6 - 102900*pi**4 + 18599000 + 6189*pi**8)/544320000","15235":"n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(3402000*f_3**2 - 31752000*f_3*f_5 - 52311000*f_3 + 20412000*f_3_5 - 43848000*f_5 + 136599750*f_7 - 6189*pi**8 + 102900*pi**4 + 12649000 + 15000*pi**6)/272160000","15236":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(37800*f_3**2 - 756*pi**4*f_3 + 390600*f_3 - 89460*f_5 - 1139670*f_7 - 529305 - 500*pi**6 + 3276*pi**4)/293932800","15237":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2026080*f_3**2 - 1891680*f_3 - 5181120*f_5 - 2080*pi**6 - 15036*pi**4 + 4639425)/522547200","15238":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(120960*f_3**2 - 330120*f_3 - 1152*pi**4*f_3 - 40320*f_5 + 181440*f_7 - 84745 + 2268*pi**4)/24883200","15239":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(54720*f_3**2 - 237930*f_3 - 144*pi**4*f_3 - 29160*f_5 - 34020*f_7 + 187*pi**4 + 267125)/1555200","15240":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(83160*f_3**2 + 1697640*f_3 - 4200840*f_5 - 4179*pi**4 + 66220 + 2320*pi**6)/65318400","15241":"n**12*(n - 3)**4*(n - 2)**2*(1071900*f_3 - 19440*f_5 - 2214*pi**4 + 287255)/55987200","15242":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(21600*f_3**2 - 415710*f_3 + 582120*f_5 + 107730*f_7 - 200*pi**6 - 71895 + 486*pi**4)/2332800","15243":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(861840*f_3**2 + 2609208*f_3 - 2570400*f_5 - 11317201 + 48*pi**6 + 1008*pi**4)/1410877440","15244":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(3031560*f_3**2 - 12475260*f_3 + 7560*pi**4*f_3 - 5933340*f_5 - 1326780*f_7 - 16884*pi**4 + 100*pi**6 + 20565405)/587865600","15245":"n**12*(n - 3)**4*(n - 2)**2*(181440*f_3**2 - 3171420*f_3 + 2207520*f_5 - 2400*pi**6 - 907375 + 8316*pi**4)/391910400","15246":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(61920*f_3**2 - 183690*f_3 - 288*pi**4*f_3 + 4680*f_5 + 581*pi**4 + 105480)/3110400","15247":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(151200*f_3**2 - 893340*f_3 - 378*pi**4*f_3 + 1068480*f_5 - 587790*f_7 + 945*pi**4 + 200*pi**6)/8164800","15248":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(90720*f_3**2 + 430920*f_3 - 1753920*f_5 - 960*pi**6 - 6552*pi**4 - 595385)/522547200","15249":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(37800*f_3**2 - 652680*f_3 - 567*pi**4*f_3 + 945000*f_5 - 227745*f_7 + 189*pi**4 + 50*pi**6)/8164800","15250":"-n**12*(n - 3)**4*(n - 2)**2*(718740*f_3 + 200880*f_5 - 560315 - 1134*pi**4)/55987200","15251":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(68040*f_3**2 - 3889620*f_3 - 52920*f_5 + 360*pi**6 + 4683*pi**4 + 1237285)/391910400","15252":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(10080*f_3**2 - 111615*f_3 - 189*pi**4*f_3 + 146055*f_5 - 75915*f_7 + 105*pi**4 + 50*pi**6)/1360800","15253":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(3265920*f_3**2 - 5586840*f_3 + 967680*f_5 - 23184*pi**4 - 2160*pi**6 + 7889455)/522547200","15254":"-n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(6426000*f_3**2 + 3024000*f_3*f_5 + 4263000*f_3 - 6804000*f_3_5 + 21987000*f_5 - 45533250*f_7 - 5000*pi**6 - 29400*pi**4 - 70000 + 2063*pi**8)/90720000","15255":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(272160*f_3**2 + 385840*f_3 - 282240*f_5 - 3178245 - 180*pi**6 + 1953*pi**4)/2351462400","15256":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(816480*f_3**2 - 1513470*f_3 - 302400*f_5 - 7224*pi**4 - 540*pi**6 + 1854545)/783820800","15257":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(13608*f_3**2 - 14700*f_3 - 126*pi**4*f_3 + 46200*f_5 - 26838*f_7 - 20*pi**6 + 189*pi**4)/544320","15258":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(52920*f_3**2 - 189*pi**4*f_3 + 334845*f_3 - 557865*f_5 + 320355*f_7 - 100*pi**6 - 315*pi**4)/4082400","15259":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(98280*f_3**2 - 1979880*f_3 + 2310840*f_5 - 1425340 + 147*pi**4 + 80*pi**6)/65318400","15260":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(30240*f_3**2 - 1015560*f_3 + 1926120*f_5 - 612955 - 400*pi**6 + 42*pi**4)/10886400","15261":"-n**12*(n - 3)**4*(n - 2)**2*(2773440*f_3 - 22221025 - 4212*pi**4)/671846400","15262":"-n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(6426000*f_3**2 + 3024000*f_3*f_5 + 4263000*f_3 - 6804000*f_3_5 + 21987000*f_5 - 45533250*f_7 - 5000*pi**6 - 29400*pi**4 - 70000 + 2063*pi**8)/90720000","15263":"-541877*n**12*(n - 2)**6/120932352","15264":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(134568*f_3**2 - 114072*f_3 + 209160*f_5 - 136*pi**6 - 987*pi**4 + 225785)/26127360","15265":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(30240*f_3**2 - 77430*f_3 - 288*pi**4*f_3 + 33480*f_5 + 45360*f_7 - 76250 + 687*pi**4)/3110400","15266":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(120960*f_3**2 - 279240*f_3 - 1152*pi**4*f_3 + 289440*f_5 + 181440*f_7 - 274445 + 1644*pi**4)/12441600","15267":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(49140*f_3**2 - 119889*f_3 - 5040*f_5 - 176*pi**6 + 315*pi**4 + 163107)/6531840","15268":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(1890*f_3**2 - 324765*f_3 - 189*pi**4*f_3 + 501165*f_5 - 293895*f_7 + 25*pi**6 + 945*pi**4)/4082400","15269":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(136080*f_3**2 - 13497120*f_3 - 2328480*f_5 + 720*pi**6 + 40614*pi**4 + 22390235)/783820800","15270":"-n**12*(n - 2)**2*(n**2 - 6*n + 10)**2*(247680*f_3**2 - 688920*f_3 - 1152*pi**4*f_3 + 2880*f_5 + 1844*pi**4 + 584575)/24883200","15271":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(15120*f_3**2 - 787500*f_3 + 189*pi**4*f_3 + 1260000*f_5 - 320355*f_7 - 1008*pi**4 - 3150 + 100*pi**6)/4082400","15272":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(816480*f_3**2 + 24438960*f_3 + 23315040*f_5 - 74879525 + 2880*pi**6 + 61236*pi**4)/783820800","15273":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(461160*f_3**2 - 2775360*f_3 + 2817360*f_5 - 1693580 - 3927*pi**4 + 920*pi**6)/65318400","15274":"-n**12*(n - 2)**2*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(10206000*f_3**2 - 756000*f_3*f_5 - 1449000*f_3 - 6804000*f_3_5 + 22197000*f_5 - 45533250*f_7 - 5000*pi**6 - 29400*pi**4 + 4438000 + 2063*pi**8)/90720000","15275":"n**12*(n - 3)**3*(n - 2)**3*(417960*f_3 + 1944*pi**4 + 912695)/1007769600","15276":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(15120*f_3**2 - 288120*f_3 + 836640*f_5 - 320*pi**6 - 1134*pi**4 + 139405)/783820800","15277":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(113400*f_3**2 + 280770*f_3 + 1152900*f_5 - 1140*pi**6 - 6531*pi**4 + 1249990)/1175731200","15278":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(204120*f_3**2 + 1076880*f_3 - 2404080*f_5 - 120*pi**6 + 3171*pi**4 + 990500)/391910400","15279":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(332640*f_3**2 - 292740*f_3 + 968940*f_5 - 5103*pi**4 - 254800 - 260*pi**6)/391910400","15280":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(574560*f_3**2 + 174720*f_3 - 6249600*f_5 - 21084*pi**4 - 2080*pi**6 + 8575665)/1567641600","15281":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(521640*f_3**2 - 2175600*f_3 + 2782080*f_5 - 1521800 - 1407*pi**4 + 120*pi**6)/391910400","15282":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(10080*f_3**2 - 111615*f_3 - 189*pi**4*f_3 + 146055*f_5 - 75915*f_7 + 105*pi**4 + 50*pi**6)/1360800","15283":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(12180*f_3**2 - 117810*f_3 - 42*pi**4*f_3 + 126770*f_5 - 48405*f_7 - 70*pi**4 + 50*pi**6)/907200","15284":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(142560*f_3**2 - 500100*f_3 + 25920*f_5 - 240*pi**6 + 6*pi**4 + 170045)/335923200","15285":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(514080*f_3**2 - 863520*f_3 - 100800*f_5 - 20076*pi**4 - 1280*pi**6 + 5768385)/1567641600","15286":"-n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(162540*f_3**2 - 756*pi**4*f_3 + 365400*f_3 + 1190070*f_5 - 1139670*f_7 - 2150*pi**6 + 4473*pi**4 + 878220)/293932800","15287":"n**12*(n - 3)**3*(n - 2)**3*(8520*f_3 - 2880*f_5 - 11153 + 24*pi**4)/14929920","15288":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(249480*f_3**2 - 766920*f_3 + 1761480*f_5 - 1735160 - 1659*pi**4 + 120*pi**6)/391910400","15289":"60049*n**12*(n - 2)**6/340122240","15290":"-535411*n**12*(n - 3)*(n - 2)**5/604661760","15291":"58231*n**12*(n - 3)*(n - 2)**5/134369280","15292":"n**12*(n - 3)**3*(n - 2)**3*(121320*f_3 - 43200*f_5 + 36*pi**4 + 109895)/223948800","15293":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(143920*f_3 + 290880*f_5 - 619115 + 1152*pi**4)/74649600","15294":"n**12*(7776*f_3 - 397331)*(n - 3)*(n - 2)**5/604661760","15295":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(16480*f_3 + 30240*f_5 - 287485 - 408*pi**4)/223948800","15296":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(7560*f_3**2 + 252840*f_3 + 357840*f_5 - 431620 - 3717*pi**4 - 160*pi**6)/391910400","15297":"n**12*(n - 3)**2*(n - 2)**4*(1757700*f_3 - 408240*f_5 - 1556485 + 2592*pi**4)/3023308800","15298":"-n**12*(n - 3)*(n - 2)**5*(1336500*f_3 + 402408*f_5 - 1595171 + 972*pi**4)/7255941120","15299":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(272160*f_3**2 + 14210280*f_3 + 7166880*f_5 - 59976*pi**4 - 3248525 - 2880*pi**6)/28217548800","15300":"n**12*(n - 3)**3*(n - 2)**3*(689040*f_3 - 349920*f_5 - 5832*pi**4 + 50365)/671846400","15301":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(812700*f_3**2 - 3780*pi**4*f_3 + 1736280*f_3 - 3900330*f_5 - 130410*f_7 - 603855 + 1386*pi**4 + 2150*pi**6)/293932800","15302":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(812700*f_3**2 - 1665720*f_3 - 3780*pi**4*f_3 + 749070*f_5 + 1020600*f_7 - 2469285 + 1386*pi**4 + 2150*pi**6)/293932800","15303":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(136080*f_3**2 + 236460*f_3 - 3024000*f_5 - 28938*pi**4 + 480*pi**6 + 6432475)/4702924800","15304":"n**12*(n - 3)**3*(n - 2)**3*(276840*f_3 - 43200*f_5 - 54265 + 36*pi**4)/223948800","15305":"-n**12*(n - 3)**3*(n - 2)**3*(2114640*f_3 - 1665360*f_5 - 3996*pi**4 - 189065)/671846400","15306":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(53960*f_3 + 63360*f_5 - 165625 - 444*pi**4)/74649600","15307":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(602160*f_3 - 17280*f_5 - 570895 - 3816*pi**4)/223948800","15308":"n**12*(1944*f_3 - 155537)*(n - 3)*(n - 2)**5/604661760","15309":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(254016*f_3**2 - 556164*f_3 - 695520*f_5 - 3066*pi**4 + 48*pi**6 + 932659)/940584960","15310":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(441504*f_3**2 - 848484*f_3 - 1113840*f_5 - 3318*pi**4 - 32*pi**6 + 1698235)/1881169920","15311":"-307999*n**12*(n - 2)**6/3627970560","15312":"-n**12*(n - 3)**2*(n - 2)**4*(1279440*f_3 + 77760*f_5 - 392365 + 1224*pi**4)/1343692800","15313":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(812700*f_3**2 - 1030680*f_3 - 3780*pi**4*f_3 - 1065330*f_5 + 226800*f_7 - 728595 + 1386*pi**4 + 2150*pi**6)/293932800","15314":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(498960*f_3**2 + 5782140*f_3 - 2872800*f_5 - 90594*pi**4 + 240*pi**6 + 8217335)/7054387200","15315":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(166320*f_3**2 + 740460*f_3 - 957600*f_5 - 30954*pi**4 + 80*pi**6 + 3276175)/2351462400","15316":"-7*n**12*(n - 3)**3*(n - 2)**3*(33696*f_3 - 23328*f_5 - 10117)/403107840","15317":"-n**12*(n - 3)**3*(n - 2)**3*(109260*f_3 - 114480*f_5 - 186175 + 1422*pi**4)/223948800","15318":"-n**12*(n - 3)**2*(n - 2)**4*(852120*f_3 + 408240*f_5 - 2592*pi**4 - 48275)/12093235200","15319":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(498960*f_3**2 + 4965660*f_3 - 2872800*f_5 - 90594*pi**4 + 240*pi**6 + 7264775)/7054387200","15320":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(650160*f_3**2 - 3024*pi**4*f_3 + 541170*f_3 - 2096640*f_5 + 2259495*f_7 - 4434255 - 4599*pi**4 + 4300*pi**6)/293932800","15321":"n**12*(n - 3)**2*(n - 2)**4*(761400*f_3 - 524880*f_5 - 1225745 + 10368*pi**4)/4031078400","15322":"n**12*(n - 3)**2*(n - 2)**4*(151200*f_3 - 204120*f_5 - 216*pi**4 + 38465)/1007769600","15323":"n**12*(n - 3)**2*(n - 2)**4*(43740*f_3 - 204120*f_5 - 61865 + 1296*pi**4)/2015539200","15324":"-87041*n**12*(n - 2)**6/604661760","15325":"n**12*(n - 3)**3*(n - 2)**3*(315360*f_3 + 158195 + 1728*pi**4)/671846400","15326":"-n**12*(34992*f_3 + 78319)*(n - 3)**2*(n - 2)**4/1209323520","15327":"-n**12*(n - 2)**6*(3249180*f_3 + 58320*f_5 - 594*pi**4 + 6199465)/9069926400","15328":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(12096000*f_3**2 + 14742000*f_3*f_5 - 132048000*f_3 - 20412000*f_3_5 - 50400000*f_5 + 159752250*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/45360000","15329":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(6804000*f_3**2 - 26082000*f_3*f_5 + 83160000*f_3 + 20412000*f_3_5 + 74340000*f_5 - 145860750*f_7 - 6189*pi**8 + 75600*pi**4 + 20000*pi**6)/45360000","15330":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(1512000*f_3**2 - 20412000*f_3*f_5 + 50400*pi**4*f_3 + 77112000*f_3 + 20412000*f_3_5 + 100800000*f_5 - 172872000*f_7 - 6189*pi**8 + 67200*pi**4 + 20000*pi**6)/45360000","15331":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(3300*f_3**2 - 12840*f_3 + 24*pi**4*f_3 - 2300*f_5 + 11655*f_7 - 16*pi**4)/7200","15332":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(109620*f_3**2 + 1512*pi**4*f_3 + 1292760*f_3 - 1644300*f_5 + 59535*f_7 - 400*pi**6 + 1512*pi**4)/1360800","15333":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(18900*f_3**2 - 679630*f_3 + 84*pi**4*f_3 + 858550*f_5 - 49770*f_7 - 50*pi**6 - 21*pi**4 + 1085)/907200","15334":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(385560*f_3**2 - 2292990*f_3 + 2309580*f_5 - 2121*pi**4 + 28070 + 300*pi**6)/21772800","15335":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(3960*f_3**2 - 8610*f_3 + 24*pi**4*f_3 - 2685*f_5 - 1890*f_7 - 15*pi**4 + 7520)/21600","15336":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(55944000*f_3**2 - 95256000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 308070000*f_5 - 283783500*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","15337":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(27972000*f_3**2 - 26082000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 98280000*f_5 - 112565250*f_7 - 6189*pi**8 + 20000*pi**6)/22680000","15338":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(20412000*f_3*f_5 - 83160000*f_3 - 20412000*f_3_5 - 84420000*f_5 + 152806500*f_7 - 20000*pi**6 - 75600*pi**4 + 6189*pi**8)/22680000","15339":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(8640*f_3**2 + 1411960*f_3 - 311040*f_5 - 1571865 + 160*pi**6 + 4964*pi**4)/12441600","15340":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(62370*f_3**2 - 715260*f_3 - 601020*f_5 - 645*pi**6 - 1554*pi**4 + 2328550)/8164800","15341":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(86184*f_3**2 + 721014*f_3 + 916272*f_5 - 2224670 + 228*pi**6 + 5817*pi**4)/13063680","15342":"632057*n**12*(n - 3)**5*(n - 2)/8957952","15343":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(536760*f_3**2 - 264810*f_3 + 2520*pi**4*f_3 - 1174740*f_5 + 761670*f_7 - 4347*pi**4 + 100*pi**6)/2721600","15344":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(86940*f_3**2 + 1512*pi**4*f_3 + 1156680*f_3 - 1530900*f_5 + 152145*f_7 - 400*pi**6 + 1512*pi**4)/680400","15345":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(3660*f_3**2 - 14760*f_3 + 24*pi**4*f_3 - 2900*f_5 + 14175*f_7 - 16*pi**4)/14400","15346":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1088640*f_3**2 - 5206950*f_3 + 2116800*f_5 + 1080*pi**6 + 11487*pi**4 + 4765705)/783820800","15347":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(665280*f_3**2 + 4370800*f_3 - 3386880*f_5 - 2837065 - 2560*pi**6 + 14336*pi**4)/87091200","15348":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(83160*f_3**2 + 51450*f_3 + 1008*pi**4*f_3 - 576240*f_5 + 417690*f_7 - 4473*pi**4 + 400*pi**6)/1360800","15349":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(105840*f_3**2 - 2281860*f_3 + 1008*pi**4*f_3 + 2833320*f_5 - 1655640*f_7 - 200*pi**6 - 126*pi**4 + 1612975)/5443200","15350":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(374760*f_3**2 + 432*pi**4*f_3 + 822780*f_3 - 1793700*f_5 - 112995*f_7 - 846*pi**4 + 100*pi**6 + 441270)/6998400","15351":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(24000*f_3**2 - 62560*f_3 + 72*pi**4*f_3 + 9720*f_5 - 24*pi**4 + 22885)/259200","15352":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(6240*f_3**2 - 17230*f_3 + 36*pi**4*f_3 - 2475*f_5 - 60*pi**4 + 13600)/129600","15353":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(120960*f_3**2 - 756840*f_3 + 1118880*f_5 - 1600*pi**6 - 897645 + 9492*pi**4)/87091200","15354":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(1092420*f_3**2 + 5292*pi**4*f_3 + 10395630*f_3 - 12665520*f_5 - 870345*f_7 - 950*pi**6 - 2331*pi**4)/48988800","15355":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(17010*f_3**2 + 3493770*f_3 + 28350*f_5 - 3750320 - 45*pi**6 + 798*pi**4)/195955200","15356":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(10962*f_3**2 - 240618*f_3 - 89460*f_5 - 462*pi**4 - pi**6 + 269668)/19595520","15357":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(9450*f_3**2 - 1655430*f_3 - 315000*f_5 - 1806*pi**4 - 5*pi**6 + 1842365)/48988800","15358":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(24192*f_3**2 + 373002*f_3 - 191016*f_5 - 296*pi**6 - 52346 + 735*pi**4)/13063680","15359":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(1561140*f_3**2 + 1512*pi**4*f_3 + 4890690*f_3 - 8980650*f_5 - 623700*f_7 - 250*pi**6 - 315*pi**4 + 2194605)/24494400","15360":"-322801*n**12*(n - 3)**3*(n - 2)**3/537477120","15361":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(196560*f_3**2 - 5579490*f_3 + 2769480*f_5 - 4683*pi**4 + 1776670 + 2080*pi**6)/130636800","15362":"-n**12*(n - 3)**4*(n - 2)**2*(325350*f_3 + 29160*f_5 - 567*pi**4 + 116900)/55987200","15363":"n**12*(n - 3)**3*(n - 2)**3*(1594080*f_3 - 205645 - 1944*pi**4)/335923200","15364":"8111633*n**12*(n - 3)**3*(n - 2)**3/806215680","15365":"-6629*n**12*(n - 3)**4*(n - 2)**2/8398080","15366":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1406160*f_3**2 + 518490*f_3 - 7318080*f_5 - 11277*pi**4 - 240*pi**6 + 6253240)/195955200","15367":"33641*n**12*(n - 3)**2*(n - 2)**4/604661760","15368":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(359100*f_3**2 - 12419820*f_3 - 3024*pi**4*f_3 + 13279770*f_5 + 235305*f_7 - 504*pi**4 + 1250*pi**6)/24494400","15369":"n**12*(n - 3)**3*(n - 2)**3*(362880*f_3 - 816480*f_5 - 3888*pi**4 + 13525)/1343692800","15370":"-n**12*(n - 3)**4*(n - 2)**2*(392040*f_3 - 924115 - 9396*pi**4)/335923200","15371":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(181440*f_3**2 + 45150*f_3 - 1716120*f_5 - 10647*pi**4 + 120*pi**6 + 2549260)/65318400","15372":"-n**12*(n - 3)**4*(n - 2)**2*(2540160*f_3 + 653184*f_5 - 3148439 + 648*pi**4)/134369280","15373":"-n**12*(n - 3)**2*(n - 2)**4*(23587200*f_3 + 816480*f_5 - 88622035 - 38232*pi**4)/12093235200","15374":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(317520*f_3**2 + 5870970*f_3 - 5957280*f_5 - 6741*pi**4 - 388220 - 240*pi**6)/195955200","15375":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(814080*f_3 + 302400*f_5 - 5496*pi**4 - 154915)/223948800","15376":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(60480*f_3**2 + 20748*f_3 - 408408*f_5 - 294*pi**4 + 80*pi**6 + 278257)/2177280","15377":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(3780*f_3**2 + 560070*f_3 - 1188180*f_5 - 590*pi**6 - 63*pi**4 + 1232805)/16329600","15378":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(9460*f_3 - 3240*f_5 - 22170 - 3*pi**4)/2332800","15379":"116281*n**12*(n - 3)*(n - 2)**5/26873856","15380":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(52920*f_3**2 + 731430*f_3 - 1174320*f_5 - 357525 + 1827*pi**4 + 440*pi**6)/16329600","15381":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(362880*f_3**2 - 1511790*f_3 + 3228120*f_5 - 1357510 - 7413*pi**4 + 120*pi**6)/65318400","15382":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(69552*f_3**2 - 101850*f_3 + 214200*f_5 - 1827*pi**4 + 64*pi**6 + 67900)/26127360","15383":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(544320*f_3**2 + 67503240*f_3 - 1058400*f_5 - 69210715 - 158844*pi**4 + 2880*pi**6)/9405849600","15384":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(272160*f_3**2 - 3058020*f_3 + 740880*f_5 + 1440*pi**6 + 16338*pi**4 + 1780555)/1567641600","15385":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1179360*f_3**2 + 1566600*f_3 - 2617615 - 23352*pi**4 - 1440*pi**6)/522547200","15386":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(34560*f_3**2 + 756*pi**4*f_3 + 2435760*f_3 - 2865600*f_5 + 119475*f_7 - 200*pi**6 + 234*pi**4)/3499200","15387":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(196560*f_3**2 - 2071440*f_3 + 1512*pi**4*f_3 + 2593080*f_5 - 2562840*f_7 - 200*pi**6 - 378*pi**4 + 2446605)/32659200","15388":"n**12*(n - 3)**4*(n - 2)**2*(1620*f_3 - 1665360*f_5 + 4104*pi**4 + 1134065)/55987200","15389":"n**12*(n - 3)**4*(n - 2)**2*(635040*f_3**2 - 4796820*f_3 + 14893200*f_5 - 10669225 - 1200*pi**6 + 23814*pi**4)/391910400","15390":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(967680*f_3**2 + 11058600*f_3 - 1622880*f_5 - 5316255 - 51996*pi**4 - 2720*pi**6)/261273600","15391":"-n**12*(n - 3)**3*(n - 2)**3*(246240*f_3 + 163296*f_5 - 422825)/268738560","15392":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(270270*f_3**2 + 296730*f_3 - 1121085*f_5 + 1197*pi**4 + 145*pi**6 + 172935)/8164800","15393":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4164*f_3 + 3456*f_5 - 745 + 6*pi**4)/11197440","15394":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(60480*f_3**2 - 1181460*f_3 + 1068480*f_5 - 801115 + 3066*pi**4 + 1840*pi**6)/261273600","15395":"3587*n**12*(n - 3)**2*(n - 2)**4/241864704","15396":"n**12*(n - 3)**3*(n - 2)**3*(1684800*f_3 - 3888*pi**4 + 726545)/1343692800","15397":"n**12*(n - 3)**3*(n - 2)**3*(1315440*f_3 - 3257005 - 1944*pi**4)/1343692800","15398":"-n**12*(n - 3)**2*(n - 2)**4*(322920*f_3 - 116640*f_5 - 5076*pi**4 + 1143575)/2015539200","15399":"n**12*(n - 3)**3*(n - 2)**3*(72576*f_3 - 104999 - 648*pi**4)/134369280","15400":"n**12*(n - 3)**2*(n - 2)**4*(171720*f_3 + 816480*f_5 + 769135 + 8748*pi**4)/12093235200","15401":"-8353*n**12*(n - 3)**3*(n - 2)**3/11197440","15402":"-n**12*(n - 3)**2*(n - 2)**4*(437400*f_3 - 3728335 - 9234*pi**4)/3023308800","15403":"477161*n**12*(n - 3)**2*(n - 2)**4/4837294080","15404":"-n**12*(n - 3)**2*(n - 2)**4*(3798900*f_3 + 408240*f_5 - 12694625 - 10206*pi**4)/12093235200","15405":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(521640*f_3**2 + 394800*f_3 - 241920*f_5 - 1446200 - 1407*pi**4 + 120*pi**6)/391910400","15406":"-21053*n**12*(n - 3)**2*(n - 2)**4/29859840","15407":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(52920*f_3**2 - 2562000*f_3 + 1930320*f_5 - 520*pi**6 - 4137*pi**4 + 2683940)/391910400","15408":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(9072*f_3**2 + 173040*f_3 + 10206*f_5 - 123683 - 546*pi**4 - 48*pi**6)/19595520","15409":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(153090*f_3**2 + 1209390*f_3 - 314685*f_5 - 1125530 - 1932*pi**4 - 45*pi**6)/195955200","15410":"-n**12*(n - 3)**2*(n - 2)**4*(1305360*f_3 + 77760*f_5 + 78365 + 1224*pi**4)/1343692800","15411":"n**12*(n - 3)**2*(n - 2)**4*(2006640*f_3 - 349920*f_5 - 4300775 + 24192*pi**4)/8062156800","15412":"-n**12*(n - 3)**2*(n - 2)**4*(322920*f_3 - 116640*f_5 - 5076*pi**4 + 990215)/2015539200","15413":"-83429*n**12*(n - 3)**2*(n - 2)**4/268738560","15414":"n**12*(n - 3)**3*(n - 2)**3*(56160*f_3 - 1512*pi**4 - 28025)/223948800","15415":"-n**12*(n - 3)**3*(n - 2)**3*(411480*f_3 - 665155 + 3564*pi**4)/1343692800","15416":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(13986*f_3**2 - 924*f_3 + 38493*f_5 - 29*pi**6 - 147*pi**4 - 3787)/19595520","15417":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(77112*f_3**2 - 439824*f_3 + 229824*f_5 - 24*pi**6 + 231*pi**4 + 187600)/78382080","15418":"130723*n**12*(n - 3)**2*(n - 2)**4/302330880","15419":"-n**12*(46656*f_3 - 42017)*(n - 3)*(n - 2)**5/2418647040","15420":"29309*n**12*(n - 3)**2*(n - 2)**4/120932352","15421":"n**12*(1944*f_3 - 155537)*(n - 3)*(n - 2)**5/604661760","15422":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(6912*f_3**2 - 54156*f_3 + 5544*f_5 + 8*pi**6 + 102*pi**4 + 33743)/22394880","15423":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(90720*f_3**2 - 5964*f_3 + 167832*f_5 - 236201 - 1218*pi**4 + 24*pi**6)/78382080","15424":"-229711*n**12*(n - 3)**3*(n - 2)**3/806215680","15425":"n**12*(n - 3)**2*(n - 2)**4*(930240*f_3 + 155520*f_5 - 1461115 + 4176*pi**4)/1343692800","15426":"71119*n**12*(n - 3)*(n - 2)**5/134369280","15427":"n**12*(n - 3)*(n - 2)**5*(1995840*f_3 - 2592*pi**4 + 1430725)/12093235200","15428":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(204120*f_3**2 - 435120*f_3 - 892080*f_5 - 120*pi**6 + 3171*pi**4 + 990500)/391910400","15429":"n**12*(n - 3)**2*(n - 2)**4*(4681800*f_3 - 816480*f_5 - 4131095 + 5184*pi**4)/6046617600","15430":"-n**12*(n - 3)**2*(n - 2)**4*(13245120*f_3 + 816480*f_5 - 20514155 - 27864*pi**4)/12093235200","15431":"-48161*n**12*(n - 3)**2*(n - 2)**4/1209323520","15432":"n**12*(n - 3)**2*(n - 2)**4*(1510488*f_3 + 804816*f_5 - 1609813 + 1944*pi**4)/1209323520","15433":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(66528*f_3**2 - 94976*f_3 + 60480*f_5 - 158599 + 32*pi**6 + 868*pi**4)/104509440","15434":"-n**12*(n - 3)*(n - 2)**5*(336528*f_3 + 34992*f_5 - 3132*pi**4 + 103207)/2418647040","15435":"n**12*(n - 3)**2*(n - 2)**4*(9065520*f_3 + 17729280*f_5 - 22888265 + 16848*pi**4)/12093235200","15436":"-408829*n**12*(n - 3)**3*(n - 2)**3/403107840","15437":"n**12*(n - 3)**3*(n - 2)**3*(1049760*f_3 + 51840*f_5 - 9288*pi**4 + 424775)/1343692800","15438":"30983*n**12*(n - 3)**3*(n - 2)**3/268738560","15439":"-n**12*(n - 3)**3*(n - 2)**3*(66960*f_3 + 24624*f_5 + 19699 + 324*pi**4)/134369280","15440":"-n**12*(n - 3)**3*(n - 2)**3*(1110240*f_3 + 1205280*f_5 - 2715635 + 3888*pi**4)/671846400","15441":"n**12*(n - 3)**2*(n - 2)**4*(1743120*f_3 - 6181920*f_5 - 24624*pi**4 + 3714205)/12093235200","15442":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(41520*f_3 - 56160*f_5 - 716*pi**4 + 168415)/74649600","15443":"-n**12*(n - 3)**3*(n - 2)**3*(47310*f_3 - 46440*f_5 - 11605 + 33*pi**4)/18662400","15444":"-n**12*(n - 3)**3*(n - 2)**3*(244080*f_3 + 123120*f_5 - 270325 + 1944*pi**4)/671846400","15445":"n**12*(n - 3)**2*(n - 2)**4*(20790*f_3 + 29160*f_5 - 27655 + 837*pi**4)/1007769600","15446":"n**12*(n - 3)**2*(n - 2)**4*(514080*f_3 - 349920*f_5 - 1370945 + 14688*pi**4)/8062156800","15447":"n**12*(n - 3)**2*(n - 2)**4*(912600*f_3 - 349920*f_5 - 284305 + 108*pi**4)/4031078400","15448":"n**12*(n - 3)**2*(n - 2)**4*(218520*f_3 + 90720*f_5 + 396*pi**4 + 309155)/1343692800","15449":"n**12*(n - 3)**2*(n - 2)**4*(1863000*f_3 + 408240*f_5 - 4536*pi**4 + 1082195)/12093235200","15450":"n**12*(n - 3)**2*(n - 2)**4*(234360*f_3 + 58320*f_5 - 153605 + 702*pi**4)/1007769600","15451":"2347*n**12*(n - 3)**2*(n - 2)**4/26873856","15452":"-n**12*(n - 3)**2*(n - 2)**4*(699840*f_3 - 1272485 - 6804*pi**4)/6046617600","15453":"-n**12*(n - 3)**2*(n - 2)**4*(1632960*f_3 + 816480*f_5 - 1375205 - 9072*pi**4)/8062156800","15454":"-n**12*(n - 3)**2*(n - 2)**4*(531360*f_3 + 816480*f_5 - 404575 - 3888*pi**4)/8062156800","15455":"-n**12*(n - 3)*(n - 2)**5*(6120*f_3 + 36*pi**4 + 42595)/335923200","15456":"n**12*(n - 3)**2*(n - 2)**4*(97200*f_3 - 816480*f_5 + 324*pi**4 + 440165)/2015539200","15457":"n**12*(864*f_3 - 13109)*(n - 3)*(n - 2)**5/134369280","15458":"n**12*(47952*f_3 + 55607)*(n - 3)*(n - 2)**5/2418647040","15459":"165371*n**12*(n - 3)*(n - 2)**5/4837294080","15460":"-n**12*(n - 3)*(n - 2)**5*(589680*f_3 + 408240*f_5 + 4212*pi**4 + 1651465)/12093235200","15461":"-n**12*(n - 3)*(n - 2)**5*(618840*f_3 + 816480*f_5 - 8465515 + 11988*pi**4)/48372940800","15462":"n**12*(n - 3)*(n - 2)**5*(4949640*f_3 - 349920*f_5 - 18468*pi**4 + 969415)/48372940800","15463":"-n**12*(17496*f_3 + 188365)*(n - 3)*(n - 2)**5/3627970560","15464":"-683903*n**12*(n - 3)*(n - 2)**5/4837294080","15465":"-n**12*(7776*f_3 + 107069)*(n - 3)*(n - 2)**5/2418647040","15466":"-n**12*(n - 3)*(n - 2)**5*(34200*f_3 - 21155 - 72*pi**4)/671846400","15467":"-n**12*(n - 3)*(n - 2)**5*(1920*f_3 + 24*pi**4 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260*pi**6)/391910400","15479":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(27594*f_3**2 + 104286*f_3 - 148617*f_5 - 29*pi**6 - 84*pi**4 + 44954)/39191040","15480":"-n**12*(n - 3)*(n - 2)**5*(429840*f_3 + 34992*f_5 - 3132*pi**4 + 37471)/2418647040","15481":"-n**12*(n - 3)**2*(n - 2)**4*(1447200*f_3 - 349920*f_5 - 7344*pi**4 + 627095)/8062156800","15482":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(3720*f_3 + 30240*f_5 - 27877 - 36*pi**4)/22394880","15483":"-n**12*(n - 3)**2*(n - 2)**4*(699840*f_3 - 940385 - 6804*pi**4)/6046617600","15484":"n**12*(n - 3)**2*(n - 2)**4*(216000*f_3 - 291600*f_5 - 54*pi**4 + 87695)/2015539200","15485":"-n**12*(17496*f_3 + 270337)*(n - 3)*(n - 2)**5/3627970560","15486":"-n**12*(n - 3)*(n - 2)**5*(51480*f_3 - 53395 - 72*pi**4)/671846400","15487":"n**12*(n - 3)**2*(n - 2)**4*(514080*f_3 - 349920*f_5 - 1327745 + 14688*pi**4)/8062156800","15488":"-4867*n**12*(n - 3)*(n - 2)**5/1209323520","15489":"n**12*(n - 3)**2*(n - 2)**4*(686880*f_3 - 816480*f_5 - 1091105 + 11664*pi**4)/8062156800","15490":"n**12*(n - 3)**2*(n - 2)**4*(50760*f_3 - 349920*f_5 - 76885 + 3996*pi**4)/8062156800","15491":"n**12*(n - 3)**2*(n - 2)**4*(430920*f_3 + 816480*f_5 - 796475 + 7452*pi**4)/12093235200","15492":"-n**12*(n - 3)*(n - 2)**5*(4429080*f_3 - 816480*f_5 - 413905 + 2268*pi**4)/36279705600","15493":"-n**12*(n - 3)*(n - 2)**5*(645408*f_3 + 69984*f_5 - 5616*pi**4 - 318235)/4837294080","15494":"-n**12*(n - 3)*(n - 2)**5*(4062960*f_3 - 15552*pi**4 + 2250665)/36279705600","15495":"n**12*(n - 3)*(n - 2)**5*(22320*f_3 - 288*pi**4 + 18085)/671846400","15496":"-n**12*(n - 3)*(n - 2)**5*(4062960*f_3 - 15552*pi**4 + 2250665)/36279705600","15497":"n**12*(n - 3)*(n - 2)**5*(4234680*f_3 + 408240*f_5 - 1665545 - 10368*pi**4)/36279705600","15498":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(317520*f_3**2 - 4534740*f_3 - 914760*f_5 - 9198*pi**4 - 240*pi**6 + 7227325)/1175731200","15499":"n**12*(n - 3)**3*(n - 2)**3*(31824*f_3 - 15552*f_5 - 72*pi**4 + 73049)/89579520","15500":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(99792*f_3**2 + 291816*f_3 + 1357776*f_5 - 3991211 + 48*pi**6 + 11592*pi**4)/470292480","15501":"-59099*n**12*(n - 3)*(n - 2)**5/50388480","15502":"-n**12*(n - 3)*(n - 2)**5*(8760*f_3 + 12960*f_5 - 86045 + 564*pi**4)/671846400","15503":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(39760*f_3 - 4320*f_5 - 27005 - 96*pi**4)/18662400","15504":"n**12*(n - 3)**2*(n - 2)**4*(9804240*f_3 + 816480*f_5 - 12333905 - 22032*pi**4)/12093235200","15505":"-n**12*(n - 3)*(n - 2)**5*(187920*f_3 - 408240*f_5 - 324*pi**4 + 5027465)/12093235200","15506":"-n**12*(n - 3)**2*(n - 2)**4*(3002670*f_3 + 277020*f_5 - 2166605 - 4536*pi**4)/1511654400","15507":"-n**12*(n - 3)**2*(n - 2)**4*(1157490*f_3 + 204120*f_5 - 744655 - 4698*pi**4)/1511654400","15508":"n**12*(n - 3)**3*(n - 2)**3*(17035920*f_3 + 155520*f_5 - 17977565 - 28512*pi**4)/4031078400","15509":"n**12*(n - 3)*(n - 2)**5*(12226140*f_3 - 408240*f_5 - 19278*pi**4 + 6682085)/9069926400","15510":"n**12*(n - 3)**2*(n - 2)**4*(37060*f_3 - 3240*f_5 - 112*pi**4 - 7145)/74649600","15511":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1013040*f_3**2 + 466200*f_3 - 1355760*f_5 - 30912*pi**4 - 1280*pi**6 + 3375505)/783820800","15512":"n**12*(n - 3)**2*(n - 2)**4*(937440*f_3 + 233280*f_5 - 721475 + 2808*pi**4)/4031078400","15513":"n**12*(n - 3)**2*(n - 2)**4*(493560*f_3 + 116640*f_5 - 288185 + 756*pi**4)/2687385600","15514":"-390991*n**12*(n - 2)**6/87071293440","15515":"n**12*(n - 3)**2*(n - 2)**4*(128520*f_3 + 116640*f_5 - 371575 + 2052*pi**4)/1343692800","15516":"n**12*(n - 2)**4*(n**2 - 6*n + 10)*(423360*f_3**2 - 787640*f_3 - 816480*f_5 - 4396*pi**4 + 640*pi**6 + 1444625)/6270566400","15517":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(30240*f_3**2 - 104874*f_3 + 190512*f_5 - 136*pi**6 - 56525 - 147*pi**4)/940584960","15518":"-n**12*(n - 3)**2*(n - 2)**4*(492480*f_3 - 1632960*f_5 - 7776*pi**4 + 1324985)/4031078400","15519":"-n**12*(n - 3)*(n - 2)**5*(211680*f_3 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3)**2*(n - 2)**4*(174960*f_3 - 1296*pi**4 - 17815)/1007769600","15532":"n**12*(n - 3)*(n - 2)**5*(6881760*f_3 + 816480*f_5 - 15824875 - 20088*pi**4)/72559411200","15533":"n**12*(n - 3)**2*(n - 2)**4*(268920*f_3 - 648*pi**4 + 129445)/1007769600","15534":"n**12*(n - 3)**2*(n - 2)**4*(84240*f_3 - 66395 + 216*pi**4)/671846400","15535":"n**12*(n - 3)**3*(n - 2)**3*(324000*f_3 - 7776*f_5 - 220565)/403107840","15536":"n**12*(n - 3)**3*(n - 2)**3*(171504*f_3 - 216*pi**4 + 332365)/268738560","15537":"n**12*(n - 3)**3*(n - 2)**3*(108000*f_3 - 2592*f_5 - 160745 - 1296*pi**4)/134369280","15538":"n**12*(n - 3)**3*(n - 2)**3*(296784*f_3 + 163296*f_5 - 3672*pi**4 - 171089)/268738560","15539":"n**12*(n - 3)**3*(n - 2)**3*(756000*f_3 - 57024*f_5 - 373703 - 864*pi**4)/268738560","15540":"n**12*(n - 3)**3*(n - 2)**3*(265680*f_3 + 278640*f_5 - 648*pi**4 - 26605)/167961600","15541":"-n**12*(n - 3)**3*(n - 2)**3*(102780*f_3 - 114480*f_5 - 50995 + 774*pi**4)/223948800","15542":"n**12*(n - 3)**2*(n - 2)**4*(121980*f_3 - 9720*f_5 - 336*pi**4 - 21095)/223948800","15543":"n**12*(n - 3)**2*(n - 2)**4*(8573040*f_3 + 2682720*f_5 - 101088*pi**4 + 9314905)/12093235200","15544":"-n**12*(n - 3)**3*(n - 2)**3*(2274480*f_3 + 738720*f_5 - 4408525 + 7128*pi**4)/2015539200","15545":"-n**12*(n - 3)**3*(n - 2)**3*(2766960*f_3 + 330480*f_5 - 1501085 - 324*pi**4)/2015539200","15546":"n**12*(n - 3)**2*(n - 2)**4*(799470*f_3 + 1210140*f_5 - 972335 - 6804*pi**4)/1511654400","15547":"n**12*(n - 3)*(n - 2)**5*(4299480*f_3 + 816480*f_5 - 25596*pi**4 + 19976305)/36279705600","15548":"-n**12*(n - 3)**2*(n - 2)**4*(5640192*f_3 + 1772928*f_5 - 6458591 - 648*pi**4)/4837294080","15549":"-n**12*(n - 3)**3*(n - 2)**3*(1002240*f_3 - 920160*f_5 - 468785 + 2808*pi**4)/671846400","15550":"n**12*(n - 3)**3*(n - 2)**3*(168480*f_3 - 1088640*f_5 - 270695 + 24624*pi**4)/2015539200","15551":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(110160*f_3**2 - 356760*f_3 + 136080*f_5 - 471415 + 240*pi**6 + 4056*pi**4)/111974400","15552":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(160650*f_3**2 - 136500*f_3 - 312165*f_5 + 672*pi**4 + 90125 + 95*pi**6)/97977600","15553":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(31752*f_3**2 + 25914*f_3 - 189756*f_5 + 231*pi**4 + 30800 + 48*pi**6)/39191040","15554":"-n**12*(n - 3)**3*(n - 2)**3*(275400*f_3 + 777600*f_5 - 2014325 + 17172*pi**4)/1007769600","15555":"n**12*(10800*f_3 - 6007)*(n - 3)**2*(n - 2)**4/268738560","15556":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(332640*f_3**2 + 306600*f_3 - 478800*f_5 - 2772*pi**4 - 91385 + 400*pi**6)/391910400","15557":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1481760*f_3**2 - 2980320*f_3 + 8447040*f_5 - 4960*pi**6 - 393435 + 1092*pi**4)/1567641600","15558":"n**12*(n - 3)**3*(n - 2)**3*(276210*f_3 - 217080*f_5 - 1701*pi**4 + 138440)/167961600","15559":"-n**12*(n - 3)**2*(n - 2)**4*(397170*f_3 - 165240*f_5 + 459*pi**4 + 171370)/2015539200","15560":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(189000*f_3**2 + 245910*f_3 + 255780*f_5 - 533260 - 1659*pi**4 - 40*pi**6)/97977600","15561":"n**12*(n - 3)**2*(n - 2)**4*(4086720*f_3 + 194400*f_5 - 4796915 - 1728*pi**4)/4031078400","15562":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(34776*f_3**2 + 6342*f_3 - 19404*f_5 - 39242 + 21*pi**4 + 32*pi**6)/39191040","15563":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(77112*f_3**2 - 228144*f_3 - 72576*f_5 - 24*pi**6 + 231*pi**4 + 202720)/78382080","15564":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1345680*f_3**2 - 3217200*f_3 + 2323440*f_5 - 1360*pi**6 - 6846*pi**4 + 2568405)/1567641600","15565":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(967680*f_3**2 + 339360*f_3 - 1764000*f_5 - 3288355 + 18984*pi**4 + 2080*pi**6)/3135283200","15566":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(126630*f_3**2 + 50190*f_3 + 145215*f_5 - 289205 - 924*pi**4 + 5*pi**6)/48988800","15567":"-n**12*(n - 3)*(n - 2)**5*(421200*f_3 - 408240*f_5 - 324*pi**4 + 2862605)/24186470400","15568":"n**12*(34992*f_3 + 97303)*(n - 3)**2*(n - 2)**4/604661760","15569":"n**12*(n - 3)*(n - 2)**5*(713070*f_3 - 29160*f_5 - 1809*pi**4 + 3626125)/3023308800","15570":"n**12*(n - 3)*(n - 2)**5*(1024920*f_3 - 116640*f_5 - 8532*pi**4 + 17275645)/12093235200","15571":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1451520*f_3**2 - 2765910*f_3 + 2948400*f_5 - 2280*pi**6 + 124390 + 4557*pi**4)/1175731200","15572":"n**12*(n - 3)*(n - 2)**5*(853200*f_3 - 1030320*f_5 - 11016*pi**4 + 2010205)/6046617600","15573":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(30240*f_3**2 - 103040*f_3 + 3487680*f_5 - 1920*pi**6 - 1741425 + 1036*pi**4)/522547200","15574":"n**12*(n - 3)**3*(n - 2)**3*(939600*f_3 + 557280*f_5 - 272615 - 1296*pi**4)/671846400","15575":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(9253440*f_3**2 - 13818840*f_3 + 3598560*f_5 - 5625725 + 3612*pi**4 + 2880*pi**6)/9405849600","15576":"n**12*(n - 3)*(n - 2)**5*(127727280*f_3 + 17729280*f_5 - 106364615 - 29808*pi**4)/145118822400","15577":"-n**12*(n - 3)**3*(n - 2)**3*(1715040*f_3 + 272160*f_5 + 13176*pi**4 + 3860765)/2015539200","15578":"-n**12*(n - 3)*(n - 2)**5*(7996320*f_3 - 9940925 - 28512*pi**4)/36279705600","15579":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(635040*f_3**2 - 20460*f_3 + 2134080*f_5 - 2090455 - 7518*pi**4 - 480*pi**6)/167961600","15580":"n**12*(n - 3)**3*(n - 2)**3*(249120*f_3 + 440640*f_5 + 2952*pi**4 + 392845)/671846400","15581":"-n**12*(n - 3)**2*(n - 2)**4*(307800*f_3 - 933120*f_5 - 15228*pi**4 + 3764255)/3023308800","15582":"n**12*(n - 3)**2*(n - 2)**4*(1501740*f_3 + 641520*f_5 - 3898945 - 23814*pi**4)/6046617600","15583":"n**12*(n - 3)**2*(n - 2)**4*(1743120*f_3 - 6181920*f_5 - 24624*pi**4 + 3714205)/6046617600","15584":"n**12*(n - 3)**2*(n - 2)**4*(4681800*f_3 - 816480*f_5 - 4131095 + 5184*pi**4)/6046617600","15585":"n**12*(n - 3)**2*(n - 2)**4*(6680880*f_3 + 5365440*f_5 - 7236275 + 8424*pi**4)/6046617600","15586":"n**12*(n - 3)**2*(n - 2)**4*(6473520*f_3 + 2682720*f_5 - 101088*pi**4 + 20841655)/12093235200","15587":"-n**12*(n - 3)**3*(n - 2)**3*(1766880*f_3 + 233280*f_5 - 417145 - 3888*pi**4)/671846400","15588":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1451520*f_3**2 - 1767990*f_3 + 2948400*f_5 - 2280*pi**6 - 1842470 + 6069*pi**4)/587865600","15589":"-n**12*(n - 3)**3*(n - 2)**3*(304200*f_3 - 188640*f_5 - 276*pi**4 + 10705)/74649600","15590":"-n**12*(n - 3)**3*(n - 2)**3*(26784*f_3 + 150336*f_5 - 648*pi**4 + 14935)/134369280","15591":"-n**12*(n - 3)**3*(n - 2)**3*(528480*f_3 - 1529280*f_5 + 72*pi**4 + 755555)/671846400","15592":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(429408*f_3**2 + 774144*f_3 + 989856*f_5 - 13524*pi**4 - 832*pi**6 + 198625)/313528320","15593":"n**12*(n - 3)**3*(n - 2)**3*(413910*f_3 + 204120*f_5 - 811475 - 2349*pi**4)/503884800","15594":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(30240*f_3**2 + 320320*f_3 + 3487680*f_5 - 2053905 - 1920*pi**6 + 1036*pi**4)/522547200","15595":"-n**12*(n - 3)**2*(n - 2)**4*(5235840*f_3 - 933120*f_5 - 2214355 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2)**3*(75600*f_3 + 27540*f_5 - 153835 + 432*pi**4)/83980800","15606":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(217728*f_3**2 - 1570632*f_3 - 423360*f_5 - 32*pi**6 + 3052*pi**4 + 1462489)/1254113280","15607":"-n**12*(n - 3)**3*(n - 2)**3*(763560*f_3 - 38880*f_5 - 732455 + 5724*pi**4)/671846400","15608":"n**12*(n - 3)**2*(n - 2)**4*(410130*f_3 + 29160*f_5 - 325055 + 459*pi**4)/503884800","15609":"n**12*(n - 3)*(n - 2)**5*(22518*f_3 + 40824*f_5 - 648*pi**4 + 32219)/1813985280","15610":"n**12*(n - 3)**2*(n - 2)**4*(103680*f_3 + 68040*f_5 - 65975 - 594*pi**4)/671846400","15611":"-n**12*(n - 3)**2*(n - 2)**4*(6525*f_3 + 2430*f_5 - 5020 + 9*pi**4)/41990400","15612":"n**12*(n - 3)*(n - 2)**5*(1398384*f_3 + 653184*f_5 - 10368*pi**4 + 836485)/14511882240","15613":"-n**12*(n - 3)**2*(n - 2)**4*(557280*f_3 + 1341360*f_5 - 1551085 - 5184*pi**4)/6046617600","15614":"-n**12*(n - 3)**2*(n - 2)**4*(41256*f_3 - 69984*f_5 - 756*pi**4 + 16255)/806215680","15615":"-n**12*(n - 3)*(n - 2)**5*(211680*f_3 - 699840*f_5 - 4413005 + 53352*pi**4)/48372940800","15616":"-n**12*(n - 3)*(n - 2)**5*(1325160*f_3 + 349920*f_5 - 2256695 + 9396*pi**4)/12093235200","15617":"-n**12*(n - 3)*(n - 2)**5*(8400*f_3 - 24535 + 48*pi**4)/223948800","15618":"n**12*(n - 3)**2*(n - 2)**4*(168120*f_3 - 25920*f_5 - 198035 + 684*pi**4)/671846400","15619":"n**12*(n - 3)**2*(n - 2)**4*(158400*f_3 - 25920*f_5 - 222245 + 792*pi**4)/671846400","15620":"-n**12*(n - 3)*(n - 2)**5*(768960*f_3 + 1166400*f_5 - 18576*pi**4 + 144985)/24186470400","15621":"-n**12*(n - 3)*(n - 2)**5*(655560*f_3 - 116640*f_5 - 6156*pi**4 + 2886335)/12093235200","15622":"n**12*(n - 3)**2*(n - 2)**4*(1645920*f_3 - 1632960*f_5 - 2048755 + 27864*pi**4)/48372940800","15623":"-n**12*(n - 3)*(n - 2)**5*(971460*f_3 + 58320*f_5 - 526445 + 378*pi**4)/6046617600","15624":"53593*n**12*(n - 3)*(n - 2)**5/3627970560","15625":"-n**12*(n - 3)**2*(n - 2)**4*(165024*f_3 - 233280*f_5 - 432*pi**4 + 89137)/1612431360","15626":"-n**12*(3888*f_3 + 22147)*(n - 3)*(n - 2)**5/1209323520","15627":"n**12*(n - 3)**2*(n - 2)**4*(2212920*f_3 - 816480*f_5 - 3564*pi**4 + 417635)/12093235200","15628":"n**12*(n - 3)**2*(n - 2)**4*(68040*f_3 + 68040*f_5 - 154055 - 54*pi**4)/671846400","15629":"-n**12*(n - 3)**2*(n - 2)**4*(240570*f_3 + 612360*f_5 - 400685 + 243*pi**4)/1511654400","15630":"n**12*(n - 3)**2*(n - 2)**4*(11070*f_3 + 29160*f_5 - 73150 + 351*pi**4)/335923200","15631":"-n**12*(n - 3)*(n - 2)**5*(18046800*f_3 + 17729280*f_5 - 28914085 + 27216*pi**4)/145118822400","15632":"-n**12*(n - 3)*(n - 2)**5*(3191400*f_3 + 816480*f_5 - 18468*pi**4 + 3558275)/72559411200","15633":"-n**12*(n - 3)*(n - 2)**5*(3191400*f_3 + 816480*f_5 - 18468*pi**4 + 3558275)/72559411200","15634":"-n**12*(n - 3)*(n - 2)**5*(2449440*f_3 - 6407725 - 3888*pi**4)/36279705600","15635":"n**12*(n - 3)*(n - 2)**5*(1202040*f_3 + 408240*f_5 - 2592*pi**4 + 1603615)/36279705600","15636":"n**12*(n - 3)*(n - 2)**5*(793800*f_3 - 903960*f_5 - 5508*pi**4 + 1024865)/18139852800","15637":"n**12*(n - 3)**2*(n - 2)**4*(24300*f_3 - 34295 - 54*pi**4)/167961600","15638":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(604800*f_3**2 + 760200*f_3 + 3810240*f_5 - 3776955 - 2720*pi**6 + 10668*pi**4)/9405849600","15639":"-n**12*(n - 2)**6*(39420*f_3 + 43740*f_5 - 3861*pi**4 + 211265)/18139852800","15640":"n**12*(n - 2)**6*(741420*f_3 + 58320*f_5 + 1782*pi**4 + 1057715)/18139852800","15641":"-n**12*(n - 3)*(n - 2)**5*(5226120*f_3 - 816480*f_5 - 2916*pi**4 + 777875)/36279705600","15642":"-n**12*(n - 3)*(n - 2)**5*(218160*f_3 - 583200*f_5 + 83885 + 2592*pi**4)/24186470400","15643":"-n**12*(n - 3)*(n - 2)**5*(2542320*f_3 - 349920*f_5 - 14904*pi**4 - 6365)/48372940800","15644":"64201*n**12*(n - 3)**2*(n - 2)**4/483729408","15645":"n**12*(n - 3)**2*(n - 2)**4*(225000*f_3 + 90720*f_5 + 396*pi**4 + 167575)/2687385600","15646":"n**12*(n - 3)**2*(n - 2)**4*(58320*f_3 - 816480*f_5 - 362645 + 7128*pi**4)/8062156800","15647":"-n**12*(n - 3)*(n - 2)**5*(3674160*f_3 - 6181920*f_5 - 37584*pi**4 + 3404125)/72559411200","15648":"-n**12*(n - 3)*(n - 2)**5*(577800*f_3 - 116640*f_5 - 6156*pi**4 + 1427705)/24186470400","15649":"n**12*(n - 3)**2*(n - 2)**4*(1629720*f_3 - 816480*f_5 - 5508*pi**4 + 1281995)/12093235200","15650":"-n**12*(n - 3)*(n - 2)**5*(691200*f_3 + 1166400*f_5 - 18576*pi**4 + 234445)/24186470400","15651":"n**12*(n - 2)**6*(341928*f_3 + 54432*f_5 - 1188*pi**4 - 89539)/58047528960","15652":"-n**12*(n - 3)**2*(n - 2)**4*(21870*f_3 + 81*pi**4 + 22360)/503884800","15653":"-n**12*(n - 3)*(n - 2)**5*(4607280*f_3 - 6181920*f_5 - 37584*pi**4 + 3863665)/72559411200","15654":"-n**12*(n - 3)**2*(n - 2)**4*(29052*f_3 + 11664*f_5 + 18473 + 270*pi**4)/806215680","15655":"-n**12*(n - 3)**2*(n - 2)**4*(38880*f_3 + 64265 + 1296*pi**4)/4031078400","15656":"n**12*(n - 2)**6*(176256*f_3 - 163296*f_5 + 626911)/58047528960","15657":"n**12*(n - 3)*(n - 2)**5*(1782000*f_3 + 816480*f_5 - 874705 - 5832*pi**4)/145118822400","15658":"n**12*(n - 3)*(n - 2)**5*(3600*f_3 + 116640*f_5 - 1368*pi**4 + 38645)/5374771200","15659":"-n**12*(n - 3)*(n - 2)**5*(427680*f_3 - 1224720*f_5 - 1944*pi**4 + 474815)/18139852800","15660":"n**12*(n - 3)*(n - 2)**5*(1782000*f_3 + 816480*f_5 - 712705 - 5832*pi**4)/145118822400","15661":"-n**12*(n - 3)*(n - 2)**5*(4607280*f_3 - 6181920*f_5 - 37584*pi**4 + 3863665)/145118822400","15662":"n**12*(n - 2)**6*(388584*f_3 + 54432*f_5 - 473767 - 1188*pi**4)/58047528960","15663":"n**12*(n - 3)*(n - 2)**5*(1548720*f_3 + 816480*f_5 - 5832*pi**4 - 199525)/145118822400","15664":"n**12*(n - 2)**6*(373032*f_3 + 54432*f_5 - 504379 - 1188*pi**4)/29023764480","15665":"-n**12*(n - 3)*(n - 2)**5*(97200*f_3 - 816480*f_5 - 149825 + 5832*pi**4)/48372940800","15666":"-n**12*(n - 3)*(n - 2)**5*(97200*f_3 - 816480*f_5 - 158465 + 5832*pi**4)/48372940800","15667":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(109620*f_3**2 + 1512*pi**4*f_3 + 1383480*f_3 - 1757700*f_5 + 59535*f_7 - 400*pi**6 + 1512*pi**4)/680400","15668":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(241920*f_3**2 + 90930*f_3 + 304920*f_5 - 680*pi**6 + 147*pi**4 + 162890)/65318400","15669":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2252880*f_3**2 - 3912720*f_3 - 1658160*f_5 - 65485 + 1280*pi**6 + 18396*pi**4)/130636800","15670":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(13500*f_3**2 - 25470*f_3 - 25560*f_5 - 24360 + 63*pi**4 + 70*pi**6)/2332800","15671":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(548100*f_3**2 + 996660*f_3 - 2116170*f_5 - 67095 + 1512*pi**4 + 190*pi**6)/16329600","15672":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(278208*f_3**2 - 255108*f_3 + 82656*f_5 - 368*pi**6 + 42*pi**4 + 163205)/52254720","15673":"n**12*(n - 3)**4*(n - 2)**2*(1431000*f_3 - 2300400*f_5 + 431225 + 5292*pi**4)/111974400","15674":"-n**12*(n - 3)**4*(n - 2)**2*(2177280*f_3**2 + 61621560*f_3 + 12610080*f_5 - 79861705 - 57834*pi**4 + 14400*pi**6)/2351462400","15675":"-n**12*(n - 3)**3*(n - 2)**3*(57990*f_3 - 4860*f_5 - 144*pi**4 + 1345)/18662400","15676":"n**12*(n - 3)**4*(n - 2)**2*(34992*f_3 - 48600*f_5 + 567*pi**4 + 301451)/33592320","15677":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(937440*f_3**2 - 4959780*f_3 + 9878400*f_5 - 7722085 - 640*pi**6 + 25998*pi**4)/130636800","15678":"n**12*(n - 3)**4*(n - 2)**2*(546750*f_3 - 19440*f_5 - 1231475 + 3807*pi**4)/83980800","15679":"-n**12*(n - 3)**4*(n - 2)**2*(11664*f_3 + 48600*f_5 - 276179 - 567*pi**4)/33592320","15680":"n**12*(n - 3)**4*(n - 2)**2*(459270*f_3 - 19440*f_5 - 1275215 + 3807*pi**4)/83980800","15681":"n**12*(n - 3)**2*(n - 2)**4*(1685520*f_3 + 2268000*f_5 - 12258385 + 8136*pi**4)/1343692800","15682":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2585520*f_3**2 - 900900*f_3 - 5095440*f_5 - 3862705 + 22218*pi**4 + 3960*pi**6)/195955200","15683":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2419200*f_3**2 - 5267640*f_3 + 14132160*f_5 - 7886795 - 3200*pi**6 - 18564*pi**4)/522547200","15684":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(333840*f_3 + 342720*f_5 - 718265 - 1208*pi**4)/24883200","15685":"n**12*(n - 3)**4*(n - 2)**2*(24192*f_3**2 + 1012032*f_3 + 1618848*f_5 - 2313731 - 320*pi**6 - 1008*pi**4)/104509440","15686":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(9072*f_3**2 - 337484*f_3 - 144144*f_5 + 252*pi**4 + 32*pi**6 + 602133)/17418240","15687":"-n**12*(n - 3)**3*(n - 2)**3*(123120*f_3 - 258925 + 648*pi**4)/167961600","15688":"n**12*(n - 3)**4*(n - 2)**2*(366480*f_3 - 568080*f_5 + 97985 + 1134*pi**4)/18662400","15689":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(49140*f_3**2 - 425040*f_3 - 27090*f_5 + 378*pi**4 + 230*pi**6 + 224735)/5443200","15690":"n**12*(n - 3)**4*(n - 2)**2*(325944*f_3 - 257904*f_5 - 231635 + 1404*pi**4)/22394880","15691":"-n**12*(n - 3)**3*(n - 2)**3*(1139670*f_3 + 1900260*f_5 - 3865345 + 1701*pi**4)/251942400","15692":"-n**12*(n - 3)**4*(n - 2)**2*(14580*f_3 + 120*f_5 - 44640 - 47*pi**4)/2073600","15693":"-n**12*(n - 3)**4*(n - 2)**2*(621540*f_3 + 460080*f_5 - 821405 - 972*pi**4)/55987200","15694":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(34020*f_3**2 - 732585*f_3 - 332640*f_5 - 2919*pi**4 + 120*pi**6 + 796285)/32659200","15695":"n**12*(n - 3)**3*(n - 2)**3*(19440*f_3 - 1749600*f_5 - 6318*pi**4 + 2671955)/1007769600","15696":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(498960*f_3**2 - 1140720*f_3 + 1466640*f_5 - 2270485 + 480*pi**6 + 8316*pi**4)/130636800","15697":"-n**12*(n - 3)**4*(n - 2)**2*(18504*f_3 - 41904*f_5 - 216*pi**4 + 28607)/3732480","15698":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(737856*f_3**2 - 1960896*f_3 + 963648*f_5 - 160*pi**6 + 350287 + 3864*pi**4)/52254720","15699":"n**12*(n - 3)**4*(n - 2)**2*(24192*f_3**2 + 975744*f_3 + 1618848*f_5 - 2201843 - 320*pi**6 - 1008*pi**4)/104509440","15700":"-n**12*(n - 3)**4*(n - 2)**2*(316800*f_3 + 799200*f_5 - 496175 - 4176*pi**4)/74649600","15701":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2177280*f_3**2 - 10393740*f_3 + 2540160*f_5 + 2160*pi**6 + 3625475 + 42378*pi**4)/4702924800","15702":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(5654880*f_3**2 - 1866480*f_3 + 5735520*f_5 - 52668*pi**4 - 2560*pi**6 + 1184015)/522547200","15703":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(408240*f_3**2 - 1516095*f_3 - 816480*f_5 - 270*pi**6 - 1344*pi**4 - 79450)/1175731200","15704":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(635040*f_3**2 - 1527260*f_3 + 1194480*f_5 - 320*pi**6 - 1106*pi**4 - 14455)/174182400","15705":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(32940*f_3**2 + 119070*f_3 - 333360*f_5 + 153*pi**4 + 70*pi**6 + 95190)/2332800","15706":"-n**12*(n - 3)**3*(n - 2)**3*(2647080*f_3 - 816480*f_5 - 6156*pi**4 + 808625)/2015539200","15707":"n**12*(n - 3)**3*(n - 2)**3*(58482000*f_3 + 21461760*f_5 - 30980695 - 76464*pi**4)/8062156800","15708":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(395010*f_3**2 - 4709250*f_3 - 1512*pi**4*f_3 + 4589235*f_5 + 167265*f_7 + 693*pi**4 + 475*pi**6)/12247200","15709":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(11340*f_3**2 + 242970*f_3 - 51660*f_5 - 131915 - 130*pi**6 - 63*pi**4)/5443200","15710":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(17280*f_3**2 - 1177560*f_3 + 54*pi**4*f_3 + 1843650*f_5 + 469800*f_7 - 884115 - 100*pi**6 - 126*pi**4)/3499200","15711":"n**12*(n - 3)**4*(n - 2)**2*(5089230*f_3 - 607500*f_5 - 4697755 + 729*pi**4)/83980800","15712":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(181440*f_3**2 + 1515570*f_3 - 3795120*f_5 - 4557*pi**4 + 1183630 + 1320*pi**6)/65318400","15713":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(468720*f_3**2 - 4736340*f_3 + 3024*pi**4*f_3 + 3535560*f_5 - 5879790*f_7 - 2600*pi**6 + 3402*pi**4 + 9571485)/97977600","15714":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1179360*f_3**2 - 1827840*f_3 - 3175200*f_5 - 1440*pi**6 - 4284*pi**4 + 4870075)/522547200","15715":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(143640*f_3**2 - 1769040*f_3 + 378*pi**4*f_3 + 2947140*f_5 - 1017765*f_7 - 1900*pi**6 + 3402*pi**4 + 1356495)/48988800","15716":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(60480*f_3**2 - 1119020*f_3 + 967680*f_5 - 262255 + 80*pi**6 + 2422*pi**4)/87091200","15717":"n**12*(n - 3)*(n - 2)**5*(205452*f_3 + 3888*f_5 - 54*pi**4 + 1270175)/100776960","15718":"n**12*(n - 3)**3*(n - 2)**3*(7247880*f_3 + 3090960*f_5 + 1814495 + 35964*pi**4)/2015539200","15719":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1179360*f_3**2 + 16827720*f_3 + 6773760*f_5 - 21679385 - 88872*pi**4 - 1440*pi**6)/1567641600","15720":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(10800*f_3**2 - 160920*f_3 + 264330*f_5 - 21735*f_7 - 100*pi**6 + 6255 + 288*pi**4)/1166400","15721":"-n**12*(53136*f_3 - 43727)*(n - 3)**3*(n - 2)**3/44789760","15722":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(140400*f_3**2 - 648*pi**4*f_3 - 32130*f_3 - 652320*f_5 + 58590*f_7 + 315*pi**4 + 200*pi**6 + 294975)/2332800","15723":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4354560*f_3**2 - 11233320*f_3 - 7318080*f_5 - 29987335 + 4320*pi**6 + 117852*pi**4)/9405849600","15724":"-n**12*(n - 3)**4*(n - 2)**2*(51840*f_3 + 160380*f_5 + 864*pi**4 + 160075)/27993600","15725":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2026080*f_3**2 + 527520*f_3 - 7600320*f_5 - 2080*pi**6 - 15036*pi**4 + 5213985)/522547200","15726":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(32940*f_3**2 - 247770*f_3 - 378*pi**4*f_3 + 248850*f_5 - 4455*f_7 - 50*pi**6 + 666*pi**4)/1749600","15727":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(83160*f_3**2 - 569352*f_3 - 110880*f_5 - 777*pi**4 + 88*pi**6 + 681688)/6531840","15728":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(491400*f_3**2 + 1890*pi**4*f_3 + 4668930*f_3 - 10061100*f_5 - 3229065*f_7 - 3843*pi**4 + 1300*pi**6 + 6188805)/24494400","15729":"n**12*(2448*f_3 - 893)*(n - 3)**3*(n - 2)**3/1866240","15730":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(517860*f_3**2 - 6177150*f_3 - 756*pi**4*f_3 + 6749820*f_5 - 737100*f_7 + 2331*pi**4 + 650*pi**6)/24494400","15731":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(56160*f_3**2 - 6720*f_3 - 330300*f_5 - 519*pi**4 + 20*pi**6 + 303440)/4665600","15732":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(144720*f_3**2 - 303390*f_3 + 1080*pi**4*f_3 - 8460*f_5 + 82620*f_7 - 1953*pi**4 + 100*pi**6)/3499200","15733":"n**12*(n - 3)**2*(n - 2)**4*(1162320*f_3 + 656640*f_5 - 1070255 + 1344*pi**4)/895795200","15734":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(2373840*f_3**2 + 12096*pi**4*f_3 + 3699360*f_3 - 7604100*f_5 - 314685*f_7 - 10080*pi**4 + 100*pi**6)/48988800","15735":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(752220*f_3**2 + 3024*pi**4*f_3 + 2720340*f_3 - 4566870*f_5 + 558495*f_7 - 8946*pi**4 + 250*pi**6)/24494400","15736":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(9450*f_3**2 + 937230*f_3 - 2299500*f_5 - 714*pi**4 - 5*pi**6 + 1359610)/16329600","15737":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(207900*f_3**2 + 5292*pi**4*f_3 + 5451390*f_3 - 6428520*f_5 - 274995*f_7 - 8001*pi**4 - 50*pi**6)/24494400","15738":"n**12*(n - 3)**4*(n - 2)**2*(635040*f_3**2 - 8289540*f_3 + 14893200*f_5 - 6739915 - 1200*pi**6 + 31752*pi**4)/391910400","15739":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(378000*f_3**2 + 7560*pi**4*f_3 + 5045040*f_3 - 7037100*f_5 + 2835*f_7 - 11592*pi**4 + 1000*pi**6)/24494400","15740":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4838400*f_3**2 - 12164880*f_3 + 5977440*f_5 - 2080*pi**6 - 18984*pi**4 + 4127375)/1045094400","15741":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(71064*f_3**2 - 176085*f_3 + 23940*f_5 - 166*pi**6 + 252*pi**4 + 163107)/6531840","15742":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(378000*f_3**2 + 7678020*f_3 + 6662880*f_5 - 21272265 + 7854*pi**4 + 1000*pi**6)/783820800","15743":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1118880*f_3**2 - 1468320*f_3 + 2983680*f_5 - 15036*pi**4 + 320*pi**6 + 3147585)/522547200","15744":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4354560*f_3**2 - 11233320*f_3 - 7318080*f_5 - 29987335 + 4320*pi**6 + 117852*pi**4)/9405849600","15745":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(1375920*f_3**2 - 3847410*f_3 + 3024*pi**4*f_3 + 1263780*f_5 + 1372140*f_7 - 13671*pi**4 + 1000*pi**6)/48988800","15746":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(585900*f_3**2 - 5610150*f_3 - 756*pi**4*f_3 + 6409620*f_5 - 1193535*f_7 - 250*pi**6 + 8001*pi**4)/24494400","15747":"n**12*(n - 3)**3*(n - 2)**3*(10303200*f_3 + 1710720*f_5 - 8354215 - 24624*pi**4)/503884800","15748":"-n**12*(n - 3)**4*(n - 2)**2*(4088880*f_3 + 26593920*f_5 - 27742345 - 27216*pi**4)/671846400","15749":"-n**12*(n - 3)**4*(n - 2)**2*(2970270*f_3 - 34020*f_5 - 3152225 + 81*pi**4)/83980800","15750":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1137024*f_3**2 + 1059072*f_3 - 2852640*f_5 - 544*pi**6 + 2688*pi**4 + 270123)/209018880","15751":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(574560*f_3**2 - 8636040*f_3 - 5292*pi**4*f_3 + 9909900*f_5 - 637875*f_7 - 400*pi**6 + 7434*pi**4)/24494400","15752":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(10342080*f_3**2 - 37510200*f_3 - 1481760*f_5 - 2880*pi**6 + 61572*pi**4 + 35630455)/1567641600","15753":"-n**12*(n - 3)**2*(n - 2)**4*(66348720*f_3 + 8048160*f_5 - 44712*pi**4 - 2895845)/6046617600","15754":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1512000*f_3**2 - 5771640*f_3 + 1219680*f_5 - 1081885 - 320*pi**6 + 41076*pi**4)/1567641600","15755":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(168480*f_3**2 + 5421420*f_3 + 2933280*f_5 - 8327045 - 9474*pi**4 - 480*pi**6)/55987200","15756":"-n**12*(n - 3)**2*(n - 2)**4*(45327600*f_3 + 10730880*f_5 - 82944*pi**4 + 31326835)/12093235200","15757":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(18900*f_3**2 - 372690*f_3 - 108*pi**4*f_3 + 362160*f_5 + 8100*f_7 + 50*pi**6 + 603*pi**4)/3499200","15758":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(536760*f_3**2 + 3024*pi**4*f_3 + 4706730*f_3 - 6712020*f_5 + 677565*f_7 - 9891*pi**4 + 400*pi**6)/24494400","15759":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(1035720*f_3**2 + 756*pi**4*f_3 + 7301700*f_3 - 11894400*f_5 + 280665*f_7 - 5922*pi**4 + 1138410 + 1300*pi**6)/24494400","15760":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(279720*f_3**2 - 2221380*f_3 + 1512*pi**4*f_3 + 2727900*f_5 - 1352295*f_7 - 1900*pi**6 + 5922*pi**4 + 1673910)/48988800","15761":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(7560*f_3**2 - 13674780*f_3 + 1512*pi**4*f_3 + 15655500*f_5 + 235305*f_7 - 1387890 - 9954*pi**4 + 1700*pi**6)/24494400","15762":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(597240*f_3**2 - 7415100*f_3 - 756*pi**4*f_3 + 7760970*f_5 - 399735*f_7 + 3276*pi**4 + 500*pi**6)/24494400","15763":"n**12*(n - 3)**4*(n - 2)**2*(100116*f_3 - 333072*f_5 + 594*pi**4 + 121027)/11197440","15764":"-n**12*(n - 3)*(n - 2)**3*(94140*f_3 - 164735 + 222*pi**4)*(n**2 - 6*n + 10)/111974400","15765":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(929880*f_3**2 - 229845*f_3 + 81270*f_5 - 3290 + 30*pi**6 + 1722*pi**4)/146966400","15766":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(24948*f_3**2 - 55503*f_3 + 3780*f_5 - 52*pi**6 + 63*pi**4 + 54369)/2177280","15767":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(25620*f_3**2 - 203700*f_3 - 84*pi**4*f_3 + 249340*f_5 - 130620*f_7 + 175*pi**4 + 50*pi**6)/1814400","15768":"n**12*(n - 4)*(n - 3)*(n - 2)**2*(n**2 - 5*n + 10)*(166320*f_3**2 - 945*pi**4*f_3 + 650160*f_3 - 1632330*f_5 + 749385*f_7 - 3402*pi**4 + 400*pi**6)/16329600","15769":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(44820*f_3**2 - 47160*f_3 - 162*pi**4*f_3 + 89100*f_5 - 54675*f_7 - 50*pi**6 + 378*pi**4)/1166400","15770":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(907200*f_3**2 - 1761480*f_3 - 2933280*f_5 - 240*pi**6 + 2016*pi**4 + 310625)/522547200","15771":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(44820*f_3**2 - 47160*f_3 - 162*pi**4*f_3 + 89100*f_5 - 54675*f_7 - 50*pi**6 + 378*pi**4)/1166400","15772":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(132300*f_3**2 - 924840*f_3 - 756*pi**4*f_3 + 1456560*f_5 - 1254960*f_7 - 50*pi**6 + 4725*pi**4)/16329600","15773":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(49140*f_3**2 - 165249*f_3 - 5040*f_5 - 176*pi**6 + 315*pi**4 + 178227)/6531840","15774":"n**12*(n - 3)*(n - 2)**5*(923400*f_3 + 64800*f_5 + 756*pi**4 + 1428475)/671846400","15775":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(6395760*f_3**2 - 8013600*f_3 + 4127760*f_5 - 14196245 - 77028*pi**4 - 720*pi**6)/2351462400","15776":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(68040*f_3**2 - 216552*f_3 + 300888*f_5 - 201908 - 144*pi**6 - 21*pi**4)/13063680","15777":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(11340*f_3**2 + 564585*f_3 + 574560*f_5 - 690095 - 120*pi**6 + 2121*pi**4)/32659200","15778":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(14878080*f_3**2 - 23580480*f_3 + 6562080*f_5 + 480*pi**6 + 1323595 + 20496*pi**4)/4702924800","15779":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(3265920*f_3**2 - 597240*f_3 + 967680*f_5 - 23184*pi**4 - 2160*pi**6 + 3391255)/522547200","15780":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(45990*f_3**2 - 185010*f_3 - 189*pi**4*f_3 + 222600*f_5 - 75915*f_7 + 42*pi**4 + 25*pi**6)/1360800","15781":"-n**12*(n - 3)**4*(n - 2)**2*(2773440*f_3 - 21929425 - 4212*pi**4)/671846400","15782":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(151200*f_3**2 - 893340*f_3 - 378*pi**4*f_3 + 1068480*f_5 - 587790*f_7 + 945*pi**4 + 200*pi**6)/8164800","15783":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(12180*f_3**2 - 117810*f_3 - 42*pi**4*f_3 + 126770*f_5 - 48405*f_7 - 70*pi**4 + 50*pi**6)/907200","15784":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(37800*f_3**2 - 652680*f_3 - 567*pi**4*f_3 + 945000*f_5 - 227745*f_7 + 189*pi**4 + 50*pi**6)/8164800","15785":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(90720*f_3**2 - 929880*f_3 - 1753920*f_5 - 960*pi**6 - 6552*pi**4 + 1786015)/522547200","15786":"-5481823*n**12*(n - 3)**2*(n - 2)**4/2418647040","15787":"-n**12*(n - 3)*(n - 2)**5*(355968*f_3 - 34992*f_5 + 756*pi**4 + 390901)/2418647040","15788":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(192780*f_3**2 + 77280*f_3 - 788130*f_5 + 90*pi**6 + 1092*pi**4 + 233275)/97977600","15789":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(68040*f_3**2 + 378210*f_3 - 34020*f_5 - 240*pi**6 - 1659*pi**4 - 80815)/97977600","15790":"n**12*(n - 3)**2*(n - 2)**4*(2582280*f_3 - 816480*f_5 - 3564*pi**4 + 289885)/6046617600","15791":"n**12*(n - 3)**3*(n - 2)**3*(259200*f_3 + 324000*f_5 - 13824*pi**4 + 1218085)/1343692800","15792":"n**12*(n - 3)**2*(n - 2)**4*(408240*f_3 - 2592*pi**4 + 27235)/2015539200","15793":"n**12*(n - 3)*(n - 2)**5*(2221992*f_3 + 163296*f_5 - 5184*pi**4 + 4628149)/14511882240","15794":"n**12*(n - 3)**3*(n - 2)**3*(663840*f_3 + 1529280*f_5 - 1173095 - 2016*pi**4)/671846400","15795":"n**12*(n - 3)**3*(n - 2)**3*(10854*f_3 - 5184*f_5 - 27*pi**4 - 1147)/16796160","15796":"n**12*(n - 2)**3*(n**3 - 9*n**2 + 29*n - 32)*(650160*f_3**2 - 3024*pi**4*f_3 + 2673090*f_3 - 6632640*f_5 - 915705*f_7 - 4599*pi**4 + 441945 + 4300*pi**6)/293932800","15797":"n**12*(n - 3)**2*(n - 2)**4*(761400*f_3 - 524880*f_5 - 1225745 + 10368*pi**4)/4031078400","15798":"-n**12*(n - 2)**4*(n**2 - 6*n + 10)*(90720*f_3**2 - 10684100*f_3 - 2504880*f_5 + 480*pi**6 + 37674*pi**4 + 12651485)/9405849600","15799":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(157248*f_3**2 - 1030512*f_3 + 1552320*f_5 - 404439 - 160*pi**6 + 4536*pi**4)/313528320","15800":"-n**12*(n - 3)**3*(n - 2)**3*(5164560*f_3 - 9020160*f_5 - 1570435 + 73872*pi**4)/4031078400","15801":"-n**12*(n - 3)**3*(n - 2)**3*(613440*f_3 - 149040*f_5 - 1679105 + 6264*pi**4)/671846400","15802":"n**12*(n - 3)**3*(n - 2)**3*(3593160*f_3 - 77760*f_5 - 1956295 - 10692*pi**4)/2015539200","15803":"-14003987*n**12*(n - 2)**6/21767823360","15804":"n**12*(n - 3)*(n - 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5184*pi**4)/2418647040","15824":"-n**12*(n - 3)*(n - 2)**5*(116440*f_3 - 12960*f_5 - 116265 - 28*pi**4)/447897600","15825":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(64260*f_3**2 - 414330*f_3 + 66780*f_5 - 190*pi**6 - 1407*pi**4 + 797090)/97977600","15826":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(200340*f_3**2 - 503790*f_3 + 312480*f_5 - 190*pi**6 - 1533*pi**4 + 453215)/97977600","15827":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(17388*f_3**2 - 46158*f_3 + 45864*f_5 - 40180 - 2*pi**6 + 105*pi**4)/19595520","15828":"n**12*(n - 3)**2*(n - 2)**4*(237150*f_3 - 74520*f_5 - 219470 - 711*pi**4)/167961600","15829":"-n**12*(n - 3)**2*(n - 2)**4*(997920*f_3 - 1296*pi**4 + 32112265)/12093235200","15830":"n**12*(n - 3)**3*(n - 2)**3*(1850040*f_3 + 1905120*f_5 - 2683145 + 4212*pi**4)/2015539200","15831":"-n**12*(n - 3)**3*(n - 2)**3*(589680*f_3 - 38880*f_5 - 781505 + 9072*pi**4)/2015539200","15832":"n**12*(n - 3)**3*(n - 2)**3*(2331720*f_3 - 174960*f_5 - 1890785 - 6804*pi**4)/335923200","15833":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(64800*f_3**2 - 405990*f_3 - 111240*f_5 - 873*pi**4 - 60*pi**6 + 675335)/41990400","15834":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(13230*f_3**2 + 79842*f_3 - 79317*f_5 - 210*pi**4 - 19*pi**6 + 20657)/19595520","15835":"n**12*(n - 3)**2*(n - 2)**4*(170505*f_3 - 102060*f_5 - 217855 + 1053*pi**4)/755827200","15836":"n**12*(n - 3)**2*(n - 2)**4*(2582280*f_3 - 816480*f_5 - 3564*pi**4 + 289885)/6046617600","15837":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(393120*f_3**2 - 1459920*f_3 - 1199520*f_5 - 480*pi**6 + 7588*pi**4 + 2032905)/1045094400","15838":"-n**12*(n - 3)**2*(n - 2)**4*(27540000*f_3 + 1632960*f_5 - 37799405 - 57672*pi**4)/12093235200","15839":"n**12*(n - 3)**3*(n - 2)**3*(20930400*f_3 + 14696640*f_5 - 36371315 - 23328*pi**4)/4031078400","15840":"n**12*(n - 3)**2*(n - 2)**4*(74520*f_3 - 162*pi**4 + 175135)/251942400","15841":"n**12*(n - 3)**2*(n - 2)**4*(74520*f_3 - 162*pi**4 + 175135)/251942400","15842":"n**12*(n - 3)*(n - 2)**5*(11664000*f_3 - 36936*pi**4 + 15461365)/18139852800","15843":"n**12*(n - 3)*(n - 2)**5*(321840*f_3 + 43740*f_5 - 3807*pi**4 - 338945)/1511654400","15844":"-n**12*(n - 3)**2*(n - 2)**4*(273780*f_3 + 692550*f_5 - 495920 + 81*pi**4)/755827200","15845":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(332640*f_3**2 - 577920*f_3 - 1234800*f_5 - 3528*pi**4 + 400*pi**6 + 1920205)/783820800","15846":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4898880*f_3**2 - 2562420*f_3 + 8285760*f_5 - 7704445 - 42042*pi**4 - 2160*pi**6)/2351462400","15847":"n**12*(n - 3)**3*(n - 2)**3*(200880*f_3 + 99360*f_5 - 3672*pi**4 + 62815)/447897600","15848":"-n**12*(n - 3)**2*(n - 2)**4*(1967760*f_3 + 1283040*f_5 - 45792*pi**4 - 528035)/4031078400","15849":"n**12*(n - 3)**2*(n - 2)**4*(24840*f_3 + 1846800*f_5 - 1351565 + 432*pi**4)/2015539200","15850":"n**12*(n - 3)**2*(n - 2)**4*(12525840*f_3 + 22628160*f_5 - 39369875 + 36288*pi**4)/24186470400","15851":"n**12*(n - 3)**2*(n - 2)**4*(1462050*f_3 - 758160*f_5 - 668470 - 567*pi**4)/2015539200","15852":"n**12*(n - 3)*(n - 2)**5*(18762840*f_3 + 1224720*f_5 - 7452*pi**4 + 7548695)/36279705600","15853":"-n**12*(n - 3)**2*(n - 2)**4*(2988090*f_3 + 306180*f_5 - 2998885 - 891*pi**4)/755827200","15854":"-n**12*(n - 3)**3*(n - 2)**3*(692280*f_3 - 712800*f_5 - 215705 + 108*pi**4)/671846400","15855":"-n**12*(n - 3)**2*(n - 2)**4*(1933200*f_3 + 2643840*f_5 - 35856*pi**4 - 3422645)/4031078400","15856":"n**12*(n - 3)**2*(n - 2)**4*(2084400*f_3 - 2643840*f_5 - 834715 + 22896*pi**4)/4031078400","15857":"-n**12*(n - 3)**2*(n - 2)**4*(9953280*f_3 - 11547360*f_5 - 132192*pi**4 + 9983755)/12093235200","15858":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(226800*f_3**2 - 729330*f_3 + 1062180*f_5 - 467950 - 903*pi**4 + 60*pi**6)/97977600","15859":"-n**12*(n - 3)*(n - 2)**5*(8696160*f_3 - 8221745 - 28512*pi**4)/72559411200","15860":"-n**12*(n - 3)*(n - 2)**5*(152160*f_3 - 60480*f_5 - 51595 - 144*pi**4)/895795200","15861":"-n**12*(n - 3)*(n - 2)**5*(91200*f_3 - 129600*f_5 - 32425 + 1536*pi**4)/2687385600","15862":"-n**12*(n - 3)**3*(n - 2)**3*(3689280*f_3 - 699840*f_5 - 5036785 + 23112*pi**4)/1343692800","15863":"-n**12*(n - 3)**3*(n - 2)**3*(590760*f_3 - 855360*f_5 + 51575 + 3942*pi**4)/335923200","15864":"-n**12*(n - 3)**3*(n - 2)**3*(2480760*f_3 - 2339280*f_5 - 712235 + 3024*pi**4)/1343692800","15865":"-n**12*(n - 3)**3*(n - 2)**3*(289440*f_3 - 1911600*f_5 - 1944*pi**4 + 1066975)/671846400","15866":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(189000*f_3**2 + 467670*f_3 + 482580*f_5 - 1107610 - 1911*pi**4 - 40*pi**6)/97977600","15867":"n**12*(n - 3)**2*(n - 2)**4*(1249020*f_3 + 2420280*f_5 - 1614955 - 13608*pi**4)/6046617600","15868":"n**12*(n - 3)**2*(n - 2)**4*(1249020*f_3 + 2420280*f_5 - 1614955 - 13608*pi**4)/3023308800","15869":"n**12*(n - 3)**2*(n - 2)**4*(44700*f_3 - 189000*f_5 - 744*pi**4 + 267185)/223948800","15870":"n**12*(n - 3)**3*(n - 2)**3*(93312*f_3 - 458784*f_5 - 2376*pi**4 + 501329)/268738560","15871":"-n**12*(n - 3)**3*(n - 2)**3*(1440720*f_3 + 1555200*f_5 - 3459845 + 648*pi**4)/1343692800","15872":"-n**12*(n - 3)*(n - 2)**5*(355968*f_3 - 34992*f_5 + 756*pi**4 + 390901)/2418647040","15873":"-n**12*(n - 3)*(n - 2)**5*(41130*f_3 + 3240*f_5 + 87*pi**4 + 174890)/167961600","15874":"-n**12*(n - 3)*(n - 2)**5*(41130*f_3 + 3240*f_5 + 87*pi**4 + 174890)/167961600","15875":"-n**12*(n - 3)*(n - 2)**5*(336528*f_3 + 34992*f_5 - 3132*pi**4 + 103207)/2418647040","15876":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(786240*f_3**2 - 7837200*f_3 + 11027520*f_5 - 5000135 - 800*pi**6 + 30912*pi**4)/1567641600","15877":"-n**12*(n - 3)**3*(n - 2)**3*(591840*f_3 + 408240*f_5 - 648605 - 4644*pi**4)/671846400","15878":"-n**12*(n - 3)**2*(n - 2)**4*(91530*f_3 + 204120*f_5 - 4536*pi**4 + 99155)/1511654400","15879":"n**12*(n - 3)**2*(n - 2)**4*(2766960*f_3 - 9681120*f_5 - 95904*pi**4 + 20968135)/12093235200","15880":"n**12*(n - 3)**2*(n - 2)**4*(1510488*f_3 + 804816*f_5 - 1609813 + 1944*pi**4)/1209323520","15881":"-n**12*(n - 3)*(n - 2)**5*(3746736*f_3 + 163296*f_5 - 6480*pi**4 + 1679063)/7255941120","15882":"-n**12*(n - 3)**2*(n - 2)**4*(184680*f_3 - 816480*f_5 - 9396*pi**4 + 999455)/4031078400","15883":"-n**12*(n - 3)*(n - 2)**5*(768960*f_3 + 1166400*f_5 - 18576*pi**4 - 139415)/48372940800","15884":"n**12*(n - 3)**2*(n - 2)**4*(117720*f_3 - 145800*f_5 - 27*pi**4 + 26725)/1007769600","15885":"n**12*(4752*f_3 - 371)*(n - 3)**2*(n - 2)**4/53747712","15886":"n**12*(972*f_3 - 16367)*(n - 3)**2*(n - 2)**4/50388480","15887":"n**12*(4752*f_3 - 371)*(n - 3)**2*(n - 2)**4/53747712","15888":"n**12*(n - 3)**2*(n - 2)**4*(349272*f_3 - 163296*f_5 - 324*pi**4 + 78199)/2418647040","15889":"-n**12*(n - 3)**2*(n - 2)**4*(2150280*f_3 - 349920*f_5 - 14148*pi**4 - 916465)/4031078400","15890":"-n**12*(n - 3)**2*(n - 2)**4*(34992*f_3 + 489888*f_5 - 119875)/1209323520","15891":"-n**12*(n - 3)**2*(n - 2)**4*(15552*f_3 - 13608*f_5 - 54*pi**4 + 121)/134369280","15892":"-n**12*(n - 3)**2*(n - 2)**4*(1600560*f_3 + 1049760*f_5 - 14904*pi**4 - 1142105)/8062156800","15893":"-n**12*(n - 3)**2*(n - 2)**4*(52110*f_3 - 29160*f_5 - 513*pi**4 + 28285)/335923200","15894":"-n**12*(n - 3)**2*(n - 2)**4*(1035180*f_3 - 8262*pi**4 - 390625)/3023308800","15895":"n**12*(n - 3)**2*(n - 2)**4*(740880*f_3 - 1166400*f_5 - 41155 + 3024*pi**4)/4031078400","15896":"n**12*(n - 3)**2*(n - 2)**4*(859680*f_3 - 699840*f_5 - 2469665 + 27432*pi**4)/8062156800","15897":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(241920*f_3**2 - 2489970*f_3 + 879480*f_5 - 2667*pi**4 + 765310 + 1480*pi**6)/65318400","15898":"n**12*(n - 3)**4*(n - 2)**2*(9243720*f_3 - 2099520*f_5 - 8698625 + 11502*pi**4)/335923200","15899":"n**12*(n - 3)**4*(n - 2)**2*(9781560*f_3 - 933120*f_5 - 10620485 + 10854*pi**4)/335923200","15900":"n**12*(n - 3)**2*(n - 2)**4*(348624*f_3 - 402408*f_5 + 1301999)/1209323520","15901":"-n**12*(n - 3)*(n - 2)**5*(4140720*f_3 + 816480*f_5 + 14904*pi**4 + 38856575)/72559411200","15902":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(7711200*f_3**2 - 19282620*f_3 - 1360800*f_5 - 1806*pi**4 + 960*pi**6 + 16699585)/2351462400","15903":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(43092*f_3**2 - 17994*f_3 + 324*f_5 - 69*pi**4 + 6*pi**6 + 15490)/33592320","15904":"n**12*(n - 3)**2*(n - 2)**4*(99792*f_3 + 87480*f_5 - 56522 + 405*pi**4)/151165440","15905":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(786240*f_3**2 - 7837200*f_3 + 11027520*f_5 - 4848935 - 800*pi**6 + 30912*pi**4)/1567641600","15906":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(929880*f_3**2 - 796845*f_3 + 81270*f_5 - 2058*pi**4 + 30*pi**6 + 677110)/293932800","15907":"-n**12*(n - 3)**2*(n - 2)**4*(1279440*f_3 + 77760*f_5 - 392365 + 1224*pi**4)/1343692800","15908":"n**12*(n - 3)**2*(n - 2)**4*(43740*f_3 - 204120*f_5 - 4625 + 1296*pi**4)/2015539200","15909":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1330560*f_3**2 + 4561200*f_3 - 13950720*f_5 - 23856*pi**4 + 1600*pi**6 + 8409695)/1567641600","15910":"n**12*(n - 3)**2*(n - 2)**4*(181440*f_3 + 216*pi**4 + 55915)/671846400","15911":"n**12*(n - 3)**3*(n - 2)**3*(90720*f_3 + 324000*f_5 - 12528*pi**4 + 1704085)/1343692800","15912":"-n**12*(n - 3)**3*(n - 2)**3*(60480*f_3 - 25920*f_5 - 1026695 + 3888*pi**4)/1343692800","15913":"-n**12*(n - 3)**3*(n - 2)**3*(204*f_3 + 35856*f_5 - 42283 + 90*pi**4)/7464960","15914":"n**12*(n - 3)**3*(n - 2)**3*(1642032*f_3 + 909792*f_5 - 2460593 - 1944*pi**4)/403107840","15915":"n**12*(n - 3)**2*(n - 2)**4*(356400*f_3 - 169345 - 324*pi**4)/1007769600","15916":"-n**12*(n - 3)**3*(n - 2)**3*(514080*f_3 - 25920*f_5 - 1826975 + 5184*pi**4)/1343692800","15917":"n**12*(n - 3)**3*(n - 2)**3*(8880*f_3 - 132*pi**4 + 10595)/12441600","15918":"-n**12*(n - 3)**3*(n - 2)**3*(56280*f_3 + 2880*f_5 - 81425 + 284*pi**4)/24883200","15919":"n**12*(n - 3)*(n - 2)**5*(1632960*f_3 - 1944*pi**4 + 17965375)/18139852800","15920":"n**12*(n - 3)*(n - 2)**5*(317880*f_3 + 44064*f_5 - 172993 - 684*pi**4)/403107840","15921":"-n**12*(n - 3)*(n - 2)**5*(2021760*f_3 - 23210935 - 1944*pi**4)/18139852800","15922":"-n**12*(n - 3)*(n - 2)**5*(197370*f_3 - 29160*f_5 - 1377*pi**4 - 62990)/1511654400","15923":"n**12*(n - 3)*(n - 2)**5*(330480*f_3 + 291600*f_5 - 162*pi**4 + 35215)/3023308800","15924":"-n**12*(n - 3)*(n - 2)**5*(197370*f_3 - 29160*f_5 - 1377*pi**4 - 62990)/1511654400","15925":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(7560*f_3**2 - 106260*f_3 + 720720*f_5 - 160*pi**6 - 122605 - 567*pi**4)/783820800","15926":"-n**12*(n - 3)**3*(n - 2)**3*(1728*f_3 + 138672*f_5 - 399361 + 1296*pi**4)/134369280","15927":"-n**12*(n - 3)**2*(n - 2)**4*(581040*f_3 - 459425 - 432*pi**4)/671846400","15928":"n**12*(n - 3)**2*(n - 2)**4*(2035800*f_3 + 116640*f_5 - 1377215 + 1188*pi**4)/2015539200","15929":"-n**12*(n - 3)**2*(n - 2)**4*(408240*f_3 - 972*pi**4 + 1023595)/3023308800","15930":"n**12*(n - 3)**3*(n - 2)**3*(34812*f_3 - 21600*f_5 - 18*pi**4 + 3479)/22394880","15931":"n**12*(n - 3)**2*(n - 2)**4*(2183760*f_3 + 1866240*f_5 - 12418255 + 30456*pi**4)/6046617600","15932":"-n**12*(n - 3)*(n - 2)**5*(74880*f_3 - 72*pi**4 + 105275)/671846400","15933":"n**12*(n - 3)**2*(n - 2)**4*(4432320*f_3 + 3965760*f_5 - 7084675 - 56376*pi**4)/6046617600","15934":"n**12*(n - 3)*(n - 2)**5*(1384668*f_3 + 104976*f_5 - 1381771 - 2322*pi**4)/1209323520","15935":"n**12*(n - 3)*(n - 2)**5*(786510*f_3 - 233280*f_5 - 4779*pi**4 + 1112585)/2267481600","15936":"-n**12*(n - 3)**2*(n - 2)**4*(83430*f_3 - 90396*f_5 - 567*pi**4 + 43807)/151165440","15937":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(143640*f_3**2 - 84840*f_3 - 224280*f_5 - 520*pi**6 + 651*pi**4 + 1173620)/391910400","15938":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(143640*f_3**2 - 1596840*f_3 + 1287720*f_5 - 520*pi**6 + 651*pi**4 + 1460900)/391910400","15939":"n**12*(n - 3)**2*(n - 2)**4*(1195560*f_3 + 349920*f_5 - 2829845 + 10044*pi**4)/2015539200","15940":"-n**12*(n - 3)**2*(n - 2)**4*(1160460*f_3 - 174960*f_5 - 867425 - 1998*pi**4)/503884800","15941":"-n**12*(n - 3)**2*(n - 2)**4*(4772520*f_3 - 8048160*f_5 - 20412*pi**4 + 8394265)/6046617600","15942":"-n**12*(n - 3)**2*(n - 2)**4*(6381720*f_3 + 1049760*f_5 - 5646865 - 19332*pi**4)/2015539200","15943":"-n**12*(n - 3)*(n - 2)**5*(9396000*f_3 - 28512*pi**4 - 395525)/72559411200","15944":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(196560*f_3**2 + 241500*f_3 + 919800*f_5 - 4158*pi**4 - 258055 - 200*pi**6)/391910400","15945":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(40280*f_3 + 63360*f_5 - 134985 - 372*pi**4)/37324800","15946":"n**12*(n - 3)**2*(n - 2)**4*(868320*f_3 - 343775 - 648*pi**4)/2015539200","15947":"-n**12*(n - 3)**2*(n - 2)**4*(156600*f_3 + 116640*f_5 - 1377475 + 5076*pi**4)/2015539200","15948":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(13310*f_3 + 12240*f_5 - 23200 - 57*pi**4)/4665600","15949":"n**12*(n - 3)**2*(n - 2)**4*(137295*f_3 + 605070*f_5 - 3402*pi**4 - 120070)/1511654400","15950":"n**12*(n - 3)**3*(n - 2)**3*(948240*f_3 - 2376*pi**4 + 1222265)/1343692800","15951":"n**12*(n - 3)**3*(n - 2)**3*(689040*f_3 - 12960*f_5 - 676075 - 5832*pi**4)/671846400","15952":"n**12*(n - 3)**2*(n - 2)**4*(213840*f_3 - 1296*pi**4 - 96745)/1007769600","15953":"-n**12*(n - 3)*(n - 2)**5*(147240*f_3 + 12960*f_5 + 348*pi**4 + 337835)/671846400","15954":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2933280*f_3**2 - 4354560*f_3 - 12509280*f_5 + 4160*pi**6 + 4269895 + 55524*pi**4)/3135283200","15955":"n**12*(n - 3)**3*(n - 2)**3*(125955*f_3 - 108540*f_5 - 729*pi**4 + 5095)/83980800","15956":"-n**12*(n - 3)**3*(n - 2)**3*(1195560*f_3 - 1723680*f_5 + 507835 + 5832*pi**4)/671846400","15957":"n**12*(n - 3)**2*(n - 2)**4*(5242320*f_3 - 6181920*f_5 - 24624*pi**4 + 3259525)/12093235200","15958":"n**12*(n - 3)**2*(n - 2)**4*(6797520*f_3 + 5365440*f_5 - 11583455 + 8424*pi**4)/12093235200","15959":"-n**12*(n - 3)*(n - 2)**5*(340416*f_3 - 34992*f_5 + 756*pi**4 + 123817)/2418647040","15960":"n**12*(n - 3)**2*(n - 2)**4*(2300400*f_3 - 9681120*f_5 - 95904*pi**4 + 19488895)/24186470400","15961":"n**12*(n - 3)**2*(n - 2)**4*(46860*f_3 - 189000*f_5 - 744*pi**4 + 216265)/223948800","15962":"n**12*(n - 3)**3*(n - 2)**3*(1937520*f_3 + 1049760*f_5 - 1815055 - 13608*pi**4)/1343692800","15963":"n**12*(n - 3)**2*(n - 2)**4*(200880*f_3 + 17729280*f_5 - 14824625 + 16848*pi**4)/24186470400","15964":"-n**12*(n - 3)*(n - 2)**5*(122472*f_3 + 233280*f_5 - 980003 + 1296*pi**4)/2418647040","15965":"-n**12*(n - 3)*(n - 2)**5*(104247*f_3 + 43740*f_5 + 243*pi**4 + 98285)/453496320","15966":"-n**12*(n - 3)**3*(n - 2)**3*(300240*f_3 - 963360*f_5 + 219425 + 3672*pi**4)/447897600","15967":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(249480*f_3**2 - 2278920*f_3 + 3273480*f_5 - 1493240 - 1659*pi**4 + 120*pi**6)/391910400","15968":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(143640*f_3**2 + 2026920*f_3 - 2945880*f_5 - 520*pi**6 - 357*pi**4 + 1921640)/391910400","15969":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(71280*f_3**2 - 115950*f_3 + 32400*f_5 - 120*pi**6 + 309*pi**4 + 176410)/83980800","15970":"n**12*(n - 3)**2*(n - 2)**4*(44700*f_3 - 189000*f_5 - 744*pi**4 + 267185)/223948800","15971":"n**12*(n - 3)**2*(n - 2)**4*(4417740*f_3 - 1982880*f_5 - 4742155 - 23814*pi**4)/6046617600","15972":"-n**12*(n - 3)*(n - 2)**5*(8696160*f_3 - 8221745 - 28512*pi**4)/36279705600","15973":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(20736*f_3**2 - 26128*f_3 + 2880*f_5 - 32051 + 240*pi**4)/14929920","15974":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1481760*f_3**2 - 4250400*f_3 + 8447040*f_5 - 4960*pi**6 + 1092*pi**4 + 392805)/1567641600","15975":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(710640*f_3**2 - 625800*f_3 + 2459520*f_5 - 2080*pi**6 - 857605 + 6342*pi**4)/783820800","15976":"n**12*(n - 3)*(n - 2)**5*(18351360*f_3 - 11547360*f_5 - 159408*pi**4 + 5126105)/72559411200","15977":"n**12*(n - 3)*(n - 2)**5*(6158160*f_3 + 1283040*f_5 - 50112*pi**4 - 4183525)/48372940800","15978":"-n**12*(n - 3)*(n - 2)**5*(3006720*f_3 - 816480*f_5 - 670495 + 1296*pi**4)/24186470400","15979":"n**12*(n - 3)*(n - 2)**5*(133920*f_3 - 116640*f_5 - 8208*pi**4 + 823315)/16124313600","15980":"-n**12*(n - 3)*(n - 2)**5*(8106480*f_3 - 6181920*f_5 - 37584*pi**4 + 4987945)/145118822400","15981":"n**12*(n - 3)**2*(n - 2)**4*(252720*f_3 - 816480*f_5 - 711485 + 8424*pi**4)/8062156800","15982":"n**12*(31104*f_3 - 137053)*(n - 3)**2*(n - 2)**4/806215680","15983":"-n**12*(n - 3)**2*(n - 2)**4*(6480*f_3 - 13608*f_5 - 54*pi**4 + 11083)/134369280","15984":"-n**12*(n - 3)**2*(n - 2)**4*(4860*f_3 - 54*pi**4 + 29665)/335923200","15985":"-n**12*(n - 3)*(n - 2)**5*(1239840*f_3 - 349920*f_5 - 1531975 + 14688*pi**4)/24186470400","15986":"-n**12*(n - 3)*(n - 2)**5*(143280*f_3 - 881280*f_5 - 126895 + 10512*pi**4)/8062156800","15987":"-n**12*(7776*f_3 + 107069)*(n - 3)*(n - 2)**5/2418647040","15988":"-n**12*(n - 3)**2*(n - 2)**4*(519696*f_3 + 163296*f_5 - 648*pi**4 + 274169)/4837294080","15989":"n**12*(n - 3)**2*(n - 2)**4*(1466640*f_3 - 349920*f_5 - 9288*pi**4 + 148835)/8062156800","15990":"-n**12*(n - 3)*(n - 2)**5*(1920*f_3 + 24*pi**4 + 7895)/223948800","15991":"-n**12*(n - 3)*(n - 2)**5*(34200*f_3 - 21155 - 72*pi**4)/671846400","15992":"-n**12*(n - 3)**2*(n - 2)**4*(2430*f_3 + 81*pi**4 + 50710)/503884800","15993":"-n**12*(n - 3)**2*(n - 2)**4*(2481840*f_3 + 816480*f_5 - 7128*pi**4 + 2222965)/24186470400","15994":"n**12*(n - 3)**2*(n - 2)**4*(35640*f_3 + 68040*f_5 - 122465 - 54*pi**4)/671846400","15995":"-n**12*(n - 3)**2*(n - 2)**4*(816480*f_5 - 7776*pi**4 + 233585)/4031078400","15996":"-n**12*(n - 3)**2*(n - 2)**4*(317520*f_3 + 1049760*f_5 - 11016*pi**4 + 142015)/8062156800","15997":"n**12*(n - 3)**2*(n - 2)**4*(303480*f_3 + 116640*f_5 - 497035 + 1404*pi**4)/1343692800","15998":"-n**12*(n - 3)*(n - 2)**5*(9182160*f_3 + 17729280*f_5 - 24559885 + 27216*pi**4)/290237644800","15999":"-n**12*(n - 3)*(n - 2)**5*(2958120*f_3 + 816480*f_5 - 18468*pi**4 + 1661975)/72559411200","16000":"n**12*(n - 3)**2*(n - 2)**4*(69336*f_3 - 163296*f_5 - 136145 - 324*pi**4)/2418647040","16001":"-n**12*(n - 3)*(n - 2)**5*(1014930*f_3 - 204120*f_5 - 207955 - 729*pi**4)/9069926400","16002":"-n**12*(n - 3)*(n - 2)**5*(34200*f_3 - 21155 - 72*pi**4)/671846400","16003":"-n**12*(n - 3)**2*(n - 2)**4*(2449440*f_5 - 1025435 + 1944*pi**4)/6046617600","16004":"n**12*(n - 3)**2*(n - 2)**4*(1163160*f_3 - 816480*f_5 - 5508*pi**4 + 599075)/12093235200","16005":"-n**12*(n - 3)**2*(n - 2)**4*(3298320*f_3 + 816480*f_5 - 1584035 - 11016*pi**4)/24186470400","16006":"-n**12*(n - 3)**3*(n - 2)**3*(4017*f_3 - 486*f_5 - 1148 - 9*pi**4)/1866240","16007":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(15120*f_3**2 - 148610*f_3 + 687960*f_5 - 2751*pi**4 - 240*pi**6 - 123655)/130636800","16008":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(6480*f_3**2 + 308010*f_3 - 317520*f_5 - 1207810 + 120*pi**6 + 7581*pi**4)/83980800","16009":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(945000*f_3**2 + 7560*pi**4*f_3 + 2616390*f_3 - 3801420*f_5 - 910035*f_7 - 8001*pi**4 - 200*pi**6)/24494400","16010":"-n**12*(n - 3)**2*(n - 2)**4*(1046520*f_3 - 1296*pi**4 + 2347055)/1007769600","16011":"-n**12*(n - 3)**2*(n - 2)**4*(106920*f_3 - 4661030 - 81*pi**4)/377913600","16012":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(1716120*f_3**2 + 9828*pi**4*f_3 + 2168460*f_3 - 4434570*f_5 - 1068795*f_7 - 10836*pi**4 + 100*pi**6)/24494400","16013":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(32508*f_3**2 - 262423*f_3 + 107352*f_5 - 1162*pi**4 + 20*pi**6 + 255654)/39191040","16014":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1829520*f_3**2 - 5410020*f_3 - 1547280*f_5 - 320*pi**6 + 168*pi**4 + 6685385)/783820800","16015":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(90720*f_3**2 + 13949880*f_3 + 2872800*f_5 - 9434705 - 61656*pi**4 - 960*pi**6)/1567641600","16016":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4127760*f_3**2 + 1554420*f_3 + 60480*f_5 - 6001135 - 14322*pi**4 - 600*pi**6)/1567641600","16017":"-n**12*(n - 3)**4*(n - 2)**2*(8935920*f_3 - 3437285 + 14904*pi**4)/671846400","16018":"n**12*(n - 3)**3*(n - 2)**3*(87480*f_3 - 144*pi**4 + 9385)/18662400","16019":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(45360*f_3**2 - 2044560*f_3 - 1228500*f_5 - 4557*pi**4 - 60*pi**6 + 2572990)/97977600","16020":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(19656*f_3**2 - 483504*f_3 + 55440*f_5 - 1113*pi**4 - 32*pi**6 + 226226)/39191040","16021":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(36288*f_3**2 - 852096*f_3 + 2213568*f_5 - 840161 - 480*pi**6 - 168*pi**4)/52254720","16022":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(51408*f_3**2 - 345282*f_3 + 64512*f_5 - 92*pi**6 - 546*pi**4 + 139881)/26127360","16023":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(907200*f_3**2 - 3122280*f_3 - 2933280*f_5 - 240*pi**6 + 2016*pi**4 + 877625)/522547200","16024":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(134568*f_3**2 - 76272*f_3 + 330120*f_5 - 136*pi**6 - 987*pi**4 + 93107)/26127360","16025":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(31752*f_3**2 - 346584*f_3 + 179928*f_5 - 144*pi**6 + 735*pi**4 + 413980)/13063680","16026":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(14878080*f_3**2 - 39910080*f_3 + 6562080*f_5 - 39984*pi**4 + 480*pi**6 + 27922195)/9405849600","16027":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2116800*f_3**2 - 2495360*f_3 - 1774080*f_5 - 2560*pi**6 - 1232*pi**4 + 412755)/522547200","16028":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(967680*f_3**2 + 1300320*f_3 - 2530080*f_5 - 5792185 + 2080*pi**6 + 25704*pi**4)/522547200","16029":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(32508*f_3**2 - 186823*f_3 + 167832*f_5 - 1162*pi**4 + 20*pi**6 + 93870)/39191040","16030":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(177660*f_3**2 + 274785*f_3 + 288540*f_5 - 603365 + 20*pi**6 + 1806*pi**4)/48988800","16031":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(317520*f_3**2 - 246855*f_3 - 26460*f_5 - 30*pi**6 + 1428*pi**4 + 307195)/97977600","16032":"-n**12*(n - 3)**4*(n - 2)**2*(501120*f_3 - 246240*f_5 - 276215 - 2592*pi**4)/74649600","16033":"n**12*(n - 3)**3*(n - 2)**3*(1673460*f_3 + 349920*f_5 - 1323835 - 729*pi**4)/125971200","16034":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(370440*f_3**2 - 756*pi**4*f_3 + 373590*f_3 + 4145400*f_5 - 8402940*f_7 - 3100*pi**6 + 9135*pi**4 + 4420395)/48988800","16035":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(461160*f_3**2 - 204960*f_3 - 206640*f_5 - 1542380 - 3927*pi**4 + 920*pi**6)/65318400","16036":"-n**12*(n - 3)**2*(n - 2)**4*(23655240*f_3 + 816480*f_5 - 36612*pi**4 + 16099555)/3023308800","16037":"n**12*(n - 3)**2*(n - 2)**4*(24163920*f_3 + 4840560*f_5 - 36265135 - 14904*pi**4)/6046617600","16038":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(11880*f_3**2 + 138615*f_3 + 59220*f_5 - 215735 + 10*pi**6 + 339*pi**4)/6998400","16039":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(11880*f_3**2 + 101535*f_3 + 59220*f_5 - 160055 + 10*pi**6 + 303*pi**4)/6998400","16040":"-n**12*(n - 3)**3*(n - 2)**3*(50790*f_3 - 4860*f_5 - 108*pi**4 - 1285)/18662400","16041":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(68040*f_3**2 - 125832*f_3 + 300888*f_5 - 235172 - 144*pi**6 - 21*pi**4)/13063680","16042":"-n**12*(n - 3)**2*(n - 2)**4*(14270580*f_3 - 408240*f_5 - 9282875 - 15228*pi**4)/1511654400","16043":"-n**12*(n - 3)**2*(n - 2)**4*(8409420*f_3 - 408240*f_5 - 19602*pi**4 - 920435)/1511654400","16044":"n**12*(n - 3)*(n - 2)**5*(97180560*f_3 + 8048160*f_5 - 44712*pi**4 + 148771465)/72559411200","16045":"-n**12*(n - 3)**3*(n - 2)**3*(37152*f_3 + 69984*f_5 - 2592*pi**4 + 501727)/268738560","16046":"-n**12*(n - 3)**4*(n - 2)**2*(60804*f_3 - 28512*f_5 - 108*pi**4 + 68873)/11197440","16047":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4505760*f_3**2 - 8233680*f_3 - 2711520*f_5 + 2560*pi**6 + 25452*pi**4 + 3004225)/261273600","16048":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1512000*f_3**2 - 5045880*f_3 + 1219680*f_5 - 2654365 - 320*pi**6 + 41076*pi**4)/1567641600","16049":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(381780*f_3**2 + 378*pi**4*f_3 + 759150*f_3 - 1949850*f_5 + 309015*f_7 - 2961*pi**4 - 99855 + 650*pi**6)/12247200","16050":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(790020*f_3**2 + 1512*pi**4*f_3 + 4043970*f_3 - 6353550*f_5 - 504630*f_7 - 850*pi**6 + 2331*pi**4 + 1824165)/24494400","16051":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(487620*f_3**2 - 2491125*f_3 + 1496880*f_5 - 22848*pi**4 + 300*pi**6 + 3449075)/293932800","16052":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(487620*f_3**2 - 2491125*f_3 + 1496880*f_5 - 22848*pi**4 + 300*pi**6 + 3471755)/293932800","16053":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(154980*f_3**2 + 634515*f_3 + 203490*f_5 - 884765 + 20*pi**6 + 1491*pi**4)/97977600","16054":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(109620*f_3**2 + 939435*f_3 + 449190*f_5 - 1506365 + 20*pi**6 + 1932*pi**4)/48988800","16055":"n**12*(n - 3)**4*(n - 2)**2*(145152*f_3**2 - 1621620*f_3 + 2373840*f_5 - 981071 - 480*pi**6 + 6804*pi**4)/78382080","16056":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(7128*f_3**2 - 95784*f_3 + 47736*f_5 - 27004 - 141*pi**4 + 72*pi**6)/1866240","16057":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(98280*f_3**2 - 472080*f_3 + 404208*f_5 - 304*pi**6 - 777*pi**4 + 600124)/13063680","16058":"-n**12*(53136*f_3 - 78089)*(n - 3)**3*(n - 2)**3/44789760","16059":"-n**12*(n - 3)**4*(n - 2)**2*(342720*f_3 + 799200*f_5 - 446495 - 4176*pi**4)/74649600","16060":"-n**12*(n - 3)**3*(n - 2)**3*(188760*f_3 + 244080*f_5 - 469115 + 546*pi**4)/55987200","16061":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(98280*f_3**2 - 986160*f_3 + 1009008*f_5 - 304*pi**6 - 777*pi**4 + 600124)/13063680","16062":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(393120*f_3**2 - 9953160*f_3 - 1461600*f_5 - 640*pi**6 + 19656*pi**4 + 6703165)/522547200","16063":"-n**12*(n - 3)**2*(n - 2)**4*(782460*f_3 + 641520*f_5 - 4941*pi**4 + 4663220)/755827200","16064":"-n**12*(n - 3)**4*(n - 2)**2*(219600*f_3 - 207360*f_5 - 612*pi**4 + 150355)/18662400","16065":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2706480*f_3**2 - 2750160*f_3 - 1869840*f_5 - 13356*pi**4 + 320*pi**6 + 2421685)/130636800","16066":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(370440*f_3**2 - 756*pi**4*f_3 + 3548790*f_3 - 390600*f_5 - 8402940*f_7 - 3100*pi**6 + 9135*pi**4 + 5214195)/48988800","16067":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(480060*f_3**2 + 3024*pi**4*f_3 + 2448180*f_3 - 3829770*f_5 + 558495*f_7 - 8946*pi**4 + 250*pi**6)/24494400","16068":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(1489320*f_3**2 - 8316*pi**4*f_3 + 1236690*f_3 - 9032940*f_5 + 5862780*f_7 - 2162475 + 5229*pi**4 + 3100*pi**6)/48988800","16069":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(328860*f_3**2 - 718305*f_3 + 1402380*f_5 - 19068*pi**4 + 600*pi**6 + 1464575)/293932800","16070":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(83160*f_3**2 - 872760*f_3 - 1176840*f_5 - 4179*pi**4 + 51100 + 2320*pi**6)/65318400","16071":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(536760*f_3**2 - 1743000*f_3 + 849240*f_5 - 920*pi**6 + 399*pi**4 + 2720060)/65318400","16072":"n**12*(n - 3)**4*(n - 2)**2*(2334960*f_3 + 181440*f_5 - 3830945 + 6696*pi**4)/223948800","16073":"n**12*(n - 3)**4*(n - 2)**2*(224775*f_3 - 9720*f_5 - 594880 + 1782*pi**4)/41990400","16074":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1202040*f_3**2 - 2723280*f_3 + 861840*f_5 - 1320*pi**6 + 5187*pi**4 + 739340)/65318400","16075":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(21600*f_3**2 - 415710*f_3 + 582120*f_5 + 107730*f_7 - 200*pi**6 - 55695 + 486*pi**4)/2332800","16076":"-n**12*(n - 3)**4*(n - 2)**2*(203040*f_3 - 6480*f_5 - 167645 - 558*pi**4)/18662400","16077":"n**12*(n - 3)**4*(n - 2)**2*(297675*f_3 - 9720*f_5 - 626470 + 1782*pi**4)/41990400","16078":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(393120*f_3**2 + 283752*f_3 + 1822464*f_5 - 1408*pi**6 - 1080303 + 4368*pi**4)/52254720","16079":"-n**12*(n - 3)**4*(n - 2)**2*(6963840*f_3 - 5404320*f_5 - 25056*pi**4 - 336875)/223948800","16080":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(589680*f_3**2 + 6055140*f_3 + 3386880*f_5 - 17463425 - 43302*pi**4 - 720*pi**6)/391910400","16081":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(60480*f_3**2 - 1483860*f_3 + 2278080*f_5 - 1390795 + 3066*pi**4 + 1840*pi**6)/261273600","16082":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(57024*f_3**2 + 197544*f_3 - 237600*f_5 - 192*pi**6 - 468*pi**4 - 27847)/14929920","16083":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(37260*f_3**2 - 54*pi**4*f_3 + 40815*f_3 - 156600*f_5 + 945*f_7 - 9*pi**4 + 15540 + 50*pi**6)/583200","16084":"n**12*(n - 3)**4*(n - 2)**2*(1402380*f_3 - 278640*f_5 - 2376*pi**4 + 561305)/55987200","16085":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(5654880*f_3**2 - 4285680*f_3 + 8154720*f_5 - 52668*pi**4 - 2560*pi**6 + 2423855)/522547200","16086":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(196560*f_3**2 - 1122030*f_3 - 160020*f_5 + 189*pi**4 + 340*pi**6 + 1097775)/16329600","16087":"n**12*(n - 3)**3*(n - 2)**3*(50490*f_3 + 43740*f_5 - 972*pi**4 - 3535)/55987200","16088":"n**12*(n - 3)**4*(n - 2)**2*(26159760*f_3 + 19284480*f_5 - 56753255 + 102384*pi**4)/1343692800","16089":"n**12*(n - 3)**4*(n - 2)**2*(17956080*f_3 - 10575360*f_5 - 14084975 + 46656*pi**4)/671846400","16090":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(725760*f_3**2 - 1280916*f_3 - 1896048*f_5 + 5502*pi**4 + 912*pi**6 + 1037701)/78382080","16091":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(1149120*f_3**2 + 9828*pi**4*f_3 + 6111000*f_3 - 9002700*f_5 + 42525*f_7 - 10458*pi**4 + 400*pi**6)/24494400","16092":"n**12*(n - 3)**3*(n - 2)**3*(29160*f_3 + 816480*f_5 - 709355 - 1944*pi**4)/335923200","16093":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(945000*f_3**2 + 7560*pi**4*f_3 + 7503930*f_3 - 9471420*f_5 - 910035*f_7 - 8001*pi**4 - 200*pi**6)/48988800","16094":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(253260*f_3**2 + 5292*pi**4*f_3 + 11601450*f_3 - 13100220*f_5 - 751275*f_7 - 650*pi**6 - 4221*pi**4)/48988800","16095":"n**12*(n - 3)**3*(n - 2)**3*(49248*f_3 + 81648*f_5 - 324*pi**4 + 56555)/134369280","16096":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2903040*f_3**2 - 3892140*f_3 + 11975040*f_5 - 4560*pi**6 - 41118*pi**4 - 2529275)/195955200","16097":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(6350400*f_3**2 + 21060900*f_3 + 11234160*f_5 - 35367395 - 6960*pi**6 - 55734*pi**4)/783820800","16098":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(491400*f_3**2 + 1890*pi**4*f_3 + 4510170*f_3 - 9607500*f_5 - 2435265*f_7 - 3843*pi**4 + 1300*pi**6 + 5253255)/24494400","16099":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(267120*f_3**2 - 352170*f_3 + 504*pi**4*f_3 - 838320*f_5 - 313110*f_7 - 2121*pi**4 + 600*pi**6 + 720895)/5443200","16100":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(136080*f_3**2 - 483000*f_3 - 2513700*f_5 - 60*pi**6 - 357*pi**4 + 2982560)/32659200","16101":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(52920*f_3**2 - 189*pi**4*f_3 + 334845*f_3 - 557865*f_5 + 320355*f_7 - 100*pi**6 - 315*pi**4)/4082400","16102":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(25620*f_3**2 - 203700*f_3 - 84*pi**4*f_3 + 249340*f_5 - 130620*f_7 + 175*pi**4 + 50*pi**6)/1814400","16103":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(113400*f_3**2 - 747180*f_3 - 378*pi**4*f_3 + 1266300*f_5 - 435645*f_7 - 200*pi**6 + 1575*pi**4)/8164800","16104":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(538272*f_3**2 - 250656*f_3 + 249984*f_5 - 544*pi**6 + 588*pi**4 + 355299)/104509440","16105":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(536760*f_3**2 - 1289400*f_3 + 849240*f_5 - 920*pi**6 + 399*pi**4 + 2130380)/65318400","16106":"n**12*(n - 3)**2*(n - 2)**4*(679104*f_3 + 349920*f_5 + 16543 + 1620*pi**4)/302330880","16107":"n**12*(n - 3)**4*(n - 2)**2*(78300*f_3 + 15552*f_5 - 102461 - 216*pi**4)/11197440","16108":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(71064*f_3**2 - 221445*f_3 + 23940*f_5 - 166*pi**6 + 252*pi**4 + 178227)/6531840","16109":"-n**12*(n - 3)**2*(n - 2)**4*(1128168*f_3 + 81648*f_5 + 1944*pi**4 + 3255007)/1209323520","16110":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(15120*f_3**2 - 787500*f_3 + 189*pi**4*f_3 + 1260000*f_5 - 320355*f_7 - 1008*pi**4 - 3150 + 100*pi**6)/4082400","16111":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(13608*f_3**2 - 14700*f_3 - 126*pi**4*f_3 + 46200*f_5 - 26838*f_7 - 20*pi**6 + 189*pi**4)/544320","16112":"-n**12*(n - 3)**3*(n - 2)**3*(3583440*f_3 + 816480*f_5 - 8424*pi**4 + 1775755)/4031078400","16113":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(31752*f_3**2 - 437304*f_3 + 179928*f_5 - 144*pi**6 + 735*pi**4 + 537964)/13063680","16114":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(1890*f_3**2 - 324765*f_3 - 189*pi**4*f_3 + 501165*f_5 - 293895*f_7 + 25*pi**6 + 945*pi**4)/4082400","16115":"-n**12*(n - 3)**2*(n - 2)**4*(13245120*f_3 + 816480*f_5 - 18864995 - 27864*pi**4)/12093235200","16116":"-n**12*(n - 3)**3*(n - 2)**3*(6390*f_3 - 36180*f_5 - 20005 + 162*pi**4)/27993600","16117":"n**12*(n - 3)**3*(n - 2)**3*(1276560*f_3 - 1516320*f_5 - 12312*pi**4 + 1807775)/2015539200","16118":"n**12*(n - 3)**3*(n - 2)**3*(324000*f_3 - 2293920*f_5 - 13176*pi**4 + 3313405)/1343692800","16119":"n**12*(n - 3)**3*(n - 2)**3*(3476520*f_3 - 1749600*f_5 - 1387135 - 8748*pi**4)/2015539200","16120":"-n**12*(n - 3)**3*(n - 2)**3*(367920*f_3 - 298080*f_5 - 576*pi**4 + 81275)/223948800","16121":"n**12*(n - 3)**2*(n - 2)**4*(1695600*f_3 - 349920*f_5 - 3159575 + 24192*pi**4)/4031078400","16122":"n**12*(n - 3)**3*(n - 2)**3*(155520*f_3 + 324000*f_5 - 11232*pi**4 + 1248325)/1343692800","16123":"n**12*(n - 3)**3*(n - 2)**3*(449280*f_3 - 12960*f_5 - 5184*pi**4 - 241045)/671846400","16124":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(143640*f_3**2 + 968520*f_3 - 1433880*f_5 - 520*pi**6 - 357*pi**4 + 1558760)/391910400","16125":"n**12*(n - 3)**3*(n - 2)**3*(168480*f_3 + 324000*f_5 - 12528*pi**4 + 920005)/1343692800","16126":"-n**12*(n - 3)**3*(n - 2)**3*(1129680*f_3 + 1555200*f_5 - 3148805 + 648*pi**4)/1343692800","16127":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(7140*f_3 + 27540*f_5 - 78565 + 162*pi**4)/13996800","16128":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1290*f_3 - 37800*f_5 + 99*pi**4 + 21020)/55987200","16129":"n**12*(16848*f_3 - 48131)*(n - 3)**2*(n - 2)**4/403107840","16130":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1834*f_3 - 432*f_5 - 15*pi**4 - 428)/1866240","16131":"n**12*(n - 3)**2*(n - 2)**4*(329280*f_3 - 77760*f_5 - 902405 + 5736*pi**4)/895795200","16132":"-n**12*(n - 3)**2*(n - 2)**4*(682560*f_3 - 1728*pi**4 + 300355)/1343692800","16133":"n**12*(11232*f_3 - 143401)*(n - 3)**2*(n - 2)**4/134369280","16134":"n**12*(n - 3)**3*(n - 2)**3*(3920400*f_3 + 18817920*f_5 - 22333205 - 23328*pi**4)/4031078400","16135":"n**12*(n - 3)**3*(n - 2)**3*(473040*f_3 - 20839680*f_5 - 108864*pi**4 + 29278555)/8062156800","16136":"-n**12*(n - 3)*(n - 2)**5*(3700080*f_3 + 163296*f_5 - 1412041 - 6480*pi**4)/7255941120","16137":"n**12*(n - 3)**3*(n - 2)**3*(8010*f_3 - 99*pi**4 + 4780)/18662400","16138":"n**12*(n - 3)**3*(n - 2)**3*(736560*f_3 + 1127520*f_5 - 1389865 - 6696*pi**4)/671846400","16139":"-n**12*(n - 3)**2*(n - 2)**4*(103680*f_3 - 648*pi**4 + 228415)/1007769600","16140":"n**12*(n - 3)**3*(n - 2)**3*(174744*f_3 - 16848*f_5 - 972*pi**4 - 94261)/67184640","16141":"n**12*(n - 3)**3*(n - 2)**3*(1048680*f_3 - 440640*f_5 - 5184*pi**4 - 294185)/335923200","16142":"n**12*(7776*f_3 - 2688145)*(n - 3)**2*(n - 2)**4/2418647040","16143":"-11*n**12*(7776*f_3 - 58933)*(n - 3)**2*(n - 2)**4/2418647040","16144":"-n**12*(n - 3)**2*(n - 2)**4*(29840400*f_3 + 6998400*f_5 - 51033185 - 31104*pi**4)/24186470400","16145":"2082247*n**12*(n - 3)*(n - 2)**5/7255941120","16146":"n**12*(n - 3)**2*(n - 2)**4*(2877120*f_3 - 3888*pi**4 + 43435)/12093235200","16147":"-n**12*(n - 3)*(n - 2)**5*(328752*f_3 + 34992*f_5 - 3132*pi**4 + 37183)/2418647040","16148":"1030769*n**12*(n - 3)*(n - 2)**5/2418647040","16149":"-n**12*(n - 3)**2*(n - 2)**4*(431460*f_3 + 58320*f_5 - 916535 + 1728*pi**4)/503884800","16150":"-n**12*(n - 3)**2*(n - 2)**4*(587520*f_3 - 233280*f_5 - 10152*pi**4 + 1701805)/2015539200","16151":"n**12*(n - 3)**3*(n - 2)**3*(865728*f_3 + 668736*f_5 - 1247971 - 3888*pi**4)/806215680","16152":"n**12*(7776*f_3 + 143951)*(n - 3)*(n - 2)**5/1209323520","16153":"962203*n**12*(n - 3)*(n - 2)**5/7255941120","16154":"-n**12*(n - 3)**2*(n - 2)**4*(8093520*f_3 + 3265920*f_5 - 57024*pi**4 + 8175445)/12093235200","16155":"n**12*(n - 3)**2*(n - 2)**4*(4276800*f_3 - 14111405 - 3888*pi**4)/12093235200","16156":"n**12*(n - 3)**3*(n - 2)**3*(5378400*f_3 + 2566080*f_5 - 6239855 - 15552*pi**4)/2015539200","16157":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(22680*f_3**2 - 746130*f_3 + 430920*f_5 - 5915 + 1029*pi**4 + 240*pi**6)/97977600","16158":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(22680*f_3**2 - 112350*f_3 + 279720*f_5 - 729260 + 1911*pi**4 + 240*pi**6)/97977600","16159":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(3456*f_3**2 - 23082*f_3 + 29772*f_5 - 17626 + 33*pi**4 + 4*pi**6)/5598720","16160":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(30240*f_3**2 - 56550*f_3 - 104940*f_5 + 20*pi**6 + 219*pi**4 + 94165)/13996800","16161":"-n**12*(n - 3)**2*(n - 2)**4*(1179900*f_3 + 58320*f_5 - 1453835 + 432*pi**4)/503884800","16162":"-n**12*(n - 3)**2*(n - 2)**4*(682560*f_3 - 1728*pi**4 + 300355)/1343692800","16163":"n**12*(n - 3)**3*(n - 2)**3*(79272*f_3 - 106272*f_5 + 39857)/67184640","16164":"n**12*(n - 3)**3*(n - 2)**3*(1260360*f_3 + 103680*f_5 - 1418465 - 216*pi**4)/335923200","16165":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(158760*f_3**2 - 470190*f_3 - 117180*f_5 - 30170 + 2163*pi**4 + 240*pi**6)/195955200","16166":"-n**12*(n - 3)**2*(n - 2)**4*(10189800*f_3 + 816480*f_5 + 23004*pi**4 + 14690875)/6046617600","16167":"-n**12*(n - 3)**3*(n - 2)**3*(483840*f_3 + 375840*f_5 - 1126505 + 2808*pi**4)/671846400","16168":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(362880*f_3**2 - 7809900*f_3 - 13426560*f_5 + 4560*pi**6 + 45066*pi**4 + 14633185)/2351462400","16169":"-n**12*(n - 3)**3*(n - 2)**3*(556200*f_3 + 103680*f_5 - 1073215 + 5724*pi**4)/671846400","16170":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(157248*f_3**2 - 619248*f_3 + 1068480*f_5 - 495159 - 160*pi**6 + 4536*pi**4)/313528320","16171":"n**12*(n - 3)*(n - 2)**5*(1995840*f_3 - 2592*pi**4 + 1430725)/12093235200","16172":"n**12*(n - 3)**3*(n - 2)**3*(2005560*f_3 - 225504*f_5 - 1329241 - 7452*pi**4)/403107840","16173":"-n**12*(n - 3)**2*(n - 2)**4*(106920*f_3 - 373025 - 162*pi**4)/503884800","16174":"n**12*(n - 3)**2*(n - 2)**4*(831600*f_3 + 233280*f_5 - 1572565 + 6264*pi**4)/2015539200","16175":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(19240*f_3 - 18720*f_5 - 132*pi**4 + 15475)/18662400","16176":"n**12*(n - 3)**3*(n - 2)**3*(7344*f_3 + 103680*f_5 + 216*pi**4 + 52699)/134369280","16177":"n**12*(n - 3)**2*(n - 2)**4*(779760*f_3 - 816480*f_5 - 864*pi**4 + 285275)/2015539200","16178":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(2441880*f_3**2 - 3405150*f_3 - 2646*pi**4*f_3 - 9584820*f_5 - 2316195*f_7 - 63*pi**4 + 1300*pi**6 + 11921805)/24494400","16179":"-n**12*(47952*f_3 + 191603)*(n - 3)**2*(n - 2)**4/403107840","16180":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(54000*f_3**2 - 1827660*f_3 - 1139040*f_5 - 200*pi**6 - 1626*pi**4 + 4058865)/55987200","16181":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(544320*f_3**2 + 10607240*f_3 + 1612800*f_5 - 15617735 - 360*pi**6 + 2534*pi**4)/783820800","16182":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4354560*f_3**2 - 22845480*f_3 - 7318080*f_5 - 7723135 + 4320*pi**6 + 105756*pi**4)/9405849600","16183":"-n**12*(n - 3)**4*(n - 2)**2*(2096280*f_3 - 5300675 - 1296*pi**4)/335923200","16184":"-n**12*(n - 3)**4*(n - 2)**2*(2101680*f_3 + 285120*f_5 - 1736455 - 14904*pi**4)/223948800","16185":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(30240*f_3**2 + 449640*f_3 - 908640*f_5 - 4128*pi**4 + 320*pi**6 + 757545)/37324800","16186":"n**12*(n - 3)**3*(n - 2)**3*(3695760*f_3 + 233280*f_5 + 2808*pi**4 + 11244385)/671846400","16187":"n**12*(n - 3)**3*(n - 2)**3*(2779920*f_3 + 699840*f_5 + 3888*pi**4 + 1189561)/403107840","16188":"n**12*(n - 3)**3*(n - 2)**3*(6736680*f_3 - 3032640*f_5 - 2475745 - 17676*pi**4)/335923200","16189":"n**12*(n - 3)**4*(n - 2)**2*(673920*f_3 + 233280*f_5 - 605555 + 7992*pi**4)/223948800","16190":"-n**12*(n - 3)**4*(n - 2)**2*(698544*f_3 - 3240*pi**4 + 1248263)/134369280","16191":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(750330*f_3**2 + 3780*pi**4*f_3 + 592830*f_3 - 1763685*f_5 - 226800*f_7 - 6363*pi**4 + 275*pi**6)/12247200","16192":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(430920*f_3**2 - 799890*f_3 - 4188240*f_5 - 5528950 + 1140*pi**6 + 57981*pi**4)/587865600","16193":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(42120*f_3**2 - 278880*f_3 - 459000*f_5 - 519*pi**4 + 120*pi**6 + 668420)/4665600","16194":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(997920*f_3**2 + 30359700*f_3 + 4354560*f_5 - 39699275 - 36078*pi**4 - 960*pi**6)/391910400","16195":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(997920*f_3**2 + 28273140*f_3 + 4354560*f_5 - 37416155 - 36078*pi**4 - 960*pi**6)/391910400","16196":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(69930*f_3**2 - 351330*f_3 + 1477350*f_5 - 1146670 - 145*pi**6 + 1092*pi**4)/16329600","16197":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(10260*f_3**2 - 112500*f_3 + 8190*f_5 - 108*pi**4 + 70*pi**6 + 76815)/2332800","16198":"-n**12*(n - 3)**4*(n - 2)**2*(1642680*f_3 - 233280*f_5 - 1190279 - 4374*pi**4)/67184640","16199":"n**12*(n - 3)**3*(n - 2)**3*(1769040*f_3 - 349920*f_5 - 15714*pi**4 + 2034245)/1007769600","16200":"n**12*(n - 3)**2*(n - 2)**4*(1902960*f_3 + 1166400*f_5 - 25272*pi**4 + 105205)/8062156800","16201":"n**12*(8748*f_3 - 61121)*(n - 3)**2*(n - 2)**4/302330880","16202":"-n**12*(n - 3)**2*(n - 2)**4*(2160*f_3 + 272160*f_5 - 1512*pi**4 + 10356385)/4031078400","16203":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(217620*f_3**2 + 756*pi**4*f_3 + 300330*f_3 - 475560*f_5 - 183870*f_7 - 873*pi**4 - 50*pi**6)/3499200","16204":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(87696*f_3**2 + 756*pi**4*f_3 + 958860*f_3 - 1238580*f_5 + 30051*f_7 - 630*pi**4 - 20*pi**6)/2449440","16205":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(8640*f_3**2 + 1311160*f_3 - 570240*f_5 - 219185 + 160*pi**6 + 5668*pi**4)/223948800","16206":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(593460*f_3**2 + 5292*pi**4*f_3 + 4241790*f_3 - 6126120*f_5 + 280665*f_7 - 9891*pi**4 + 250*pi**6)/24494400","16207":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(71820*f_3**2 + 756*pi**4*f_3 + 1110330*f_3 - 1374660*f_5 - 10935*f_7 - 873*pi**4 - 50*pi**6)/6998400","16208":"n**12*(n - 3)**4*(n - 2)**2*(1873368*f_3 + 1928448*f_5 - 4677685 + 5022*pi**4)/67184640","16209":"n**12*(n - 3)**3*(n - 2)**3*(12480*f_3 + 19440*f_5 - 972*pi**4 + 100705)/74649600","16210":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(589680*f_3**2 - 1385790*f_3 + 340200*f_5 - 480*pi**6 - 2121*pi**4 + 948710)/65318400","16211":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(60480*f_3**2 - 3119970*f_3 + 728280*f_5 - 651*pi**4 + 1480*pi**6 + 1677970)/65318400","16212":"-2367889*n**12*(n - 3)**4*(n - 2)**2/67184640","16213":"-n**12*(n - 3)**3*(n - 2)**3*(236160*f_3 - 181440*f_5 + 2952*pi**4 + 533905)/895795200","16214":"n**12*(n - 3)**2*(n - 2)**4*(2298240*f_3 + 174960*f_5 - 15444*pi**4 - 583855)/2015539200","16215":"n**12*(n - 3)**2*(n - 2)**4*(86670*f_3 - 154548*f_5 - 729*pi**4 + 48596)/302330880","16216":"-n**12*(n - 3)**2*(n - 2)**4*(3060720*f_3 + 272160*f_5 - 6696*pi**4 + 6470545)/4031078400","16217":"n**12*(n - 3)**3*(n - 2)**3*(27544*f_3 + 83232*f_5 - 88301 + 116*pi**4)/7464960","16218":"n**12*(n - 3)**3*(n - 2)**3*(152712*f_3 + 186624*f_5 - 356861 - 2700*pi**4)/67184640","16219":"n**12*(n - 3)**3*(n - 2)**3*(374328*f_3 - 409536*f_5 - 2052*pi**4 - 53273)/67184640","16220":"n**12*(n - 3)**3*(n - 2)**3*(1361520*f_3 - 2319840*f_5 - 5544*pi**4 + 1213285)/223948800","16221":"n**12*(n - 3)**3*(n - 2)**3*(297360*f_3 - 181440*f_5 - 91415 - 936*pi**4)/111974400","16222":"n**12*(n - 3)**3*(n - 2)**3*(78840*f_3 + 673920*f_5 - 7236*pi**4 - 81055)/167961600","16223":"-n**12*(n - 3)**3*(n - 2)**3*(216360*f_3 - 466560*f_5 - 2161235 + 17028*pi**4)/335923200","16224":"n**12*(n - 3)**4*(n - 2)**2*(78120*f_3 - 441720*f_5 - 72*pi**4 + 478925)/18662400","16225":"-n**12*(n - 3)**4*(n - 2)**2*(15300*f_3 + 120*f_5 - 45960 - 47*pi**4)/2073600","16226":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(20790*f_3**2 + 700140*f_3 - 342405*f_5 - 416395 - 115*pi**6 - 189*pi**4)/5443200","16227":"n**12*(n - 3)**3*(n - 2)**3*(12480*f_3 + 19440*f_5 - 972*pi**4 + 92305)/74649600","16228":"n**12*(n - 3)**2*(n - 2)**4*(4794390*f_3 - 335340*f_5 - 16434895 + 4617*pi**4)/755827200","16229":"-n**12*(n - 3)**3*(n - 2)**3*(7037280*f_3 + 11061360*f_5 - 20163565 - 2592*pi**4)/1007769600","16230":"-n**12*(n - 3)**3*(n - 2)**3*(723330*f_3 + 1793340*f_5 - 2424580 - 4617*pi**4)/251942400","16231":"n**12*(n - 3)**3*(n - 2)**3*(2094120*f_3 + 1049760*f_5 - 2786825 - 15228*pi**4)/335923200","16232":"n**12*(n - 3)**3*(n - 2)**3*(359748*f_3 - 44064*f_5 - 379297 - 486*pi**4)/33592320","16233":"n**12*(n - 3)**3*(n - 2)**3*(114808*f_3 + 5472*f_5 - 113285 + 116*pi**4)/7464960","16234":"-n**12*(n - 3)**3*(n - 2)**3*(414720*f_3 - 214375 + 648*pi**4)/167961600","16235":"-n**12*(n - 3)**3*(n - 2)**3*(89424*f_3 - 648*pi**4 + 92069)/67184640","16236":"n**12*(n - 3)**2*(n - 2)**4*(64800*f_3 + 648*pi**4 + 575275)/1007769600","16237":"n**12*(n - 3)**3*(n - 2)**3*(3191760*f_3 + 1257120*f_5 - 18504*pi**4 - 476015)/671846400","16238":"n**12*(n - 3)**4*(n - 2)**2*(314280*f_3 - 246240*f_5 - 252*pi**4 + 120575)/74649600","16239":"n**12*(n - 3)**4*(n - 2)**2*(704700*f_3 - 835920*f_5 + 5103*pi**4 + 1101850)/167961600","16240":"n**12*(n - 3)**3*(n - 2)**3*(1794528*f_3 + 108864*f_5 - 8684207 - 3780*pi**4)/403107840","16241":"n**12*(n - 3)**4*(n - 2)**2*(145152*f_3**2 - 4926096*f_3 + 677376*f_5 - 1920*pi**6 + 13608*pi**4 + 1374149)/313528320","16242":"n**12*(n - 3)**3*(n - 2)**3*(1214640*f_3 - 2142720*f_5 + 576*pi**4 + 239045)/895795200","16243":"-n**12*(n - 3)**3*(n - 2)**3*(54320*f_3 + 90000*f_5 - 140705 + 154*pi**4)/18662400","16244":"-n**12*(n - 3)**3*(n - 2)**3*(15960*f_3 - 1233360*f_5 - 2802*pi**4 + 1123615)/111974400","16245":"n**12*(n - 3)**3*(n - 2)**3*(20760*f_3 - 244080*f_5 - 546*pi**4 + 283525)/111974400","16246":"n**12*(n - 3)**3*(n - 2)**3*(189120*f_3 - 19440*f_5 - 252*pi**4 + 73855)/74649600","16247":"n**12*(n - 3)**4*(n - 2)**2*(2696400*f_3 - 2609280*f_5 - 741995 + 1008*pi**4)/149299200","16248":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(34020*f_3**2 - 732585*f_3 - 332640*f_5 - 2919*pi**4 + 120*pi**6 + 803845)/32659200","16249":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(816480*f_3**2 + 28196280*f_3 + 9979200*f_5 - 55560155 - 15624*pi**4 + 2880*pi**6)/1567641600","16250":"n**12*(n - 3)**4*(n - 2)**2*(516240*f_3 - 171072*f_5 - 575893 + 1080*pi**4)/44789760","16251":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(90720*f_3**2 - 666960*f_3 - 4252500*f_5 - 2121*pi**4 + 540*pi**6 + 4678940)/32659200","16252":"n**12*(n - 3)**2*(n - 2)**4*(1386720*f_3 + 816480*f_5 + 9072*pi**4 + 7803845)/4031078400","16253":"n**12*(n - 3)**4*(n - 2)**2*(60480*f_3**2 + 1588440*f_3 + 1877400*f_5 - 3832325 - 800*pi**6 + 5208*pi**4)/130636800","16254":"-n**12*(n - 3)**4*(n - 2)**2*(1591920*f_3 - 1918080*f_5 - 3312*pi**4 + 255995)/74649600","16255":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(408240*f_3**2 - 534450*f_3 + 536760*f_5 - 9639*pi**4 - 480*pi**6 + 251195)/130636800","16256":"-n**12*(n - 3)**3*(n - 2)**3*(252900*f_3 + 19440*f_5 + 234*pi**4 + 556775)/55987200","16257":"-n**12*(n - 3)**3*(n - 2)**3*(677970*f_3 + 218700*f_5 - 39565 + 1296*pi**4)/125971200","16258":"n**12*(n - 3)**2*(n - 2)**4*(15390*f_3 + 81*pi**4 + 211595)/125971200","16259":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(30240*f_3**2 - 377820*f_3 + 466560*f_5 - 400*pi**6 + 1062*pi**4 + 219675)/4665600","16260":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1829520*f_3**2 - 2810220*f_3 - 3165120*f_5 - 9912*pi**4 - 80*pi**6 + 6160385)/391910400","16261":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(13154400*f_3**2 - 54883080*f_3 - 7015680*f_5 - 1920*pi**6 + 74592*pi**4 + 51510235)/4702924800","16262":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(284760*f_3**2 - 1119510*f_3 - 504*pi**4*f_3 + 31920*f_5 - 134505*f_7 - 21*pi**4 + 300*pi**6 + 773990)/5443200","16263":"-n**12*(n - 3)**3*(n - 2)**3*(146880*f_3 - 136080*f_5 - 307985 + 1836*pi**4)/223948800","16264":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(485664*f_3 + 58752*f_5 - 589669 - 984*pi**4)/22394880","16265":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(1663200*f_3**2 - 2189880*f_3 - 4510800*f_5 - 4788*pi**4 + 2000*pi**6 + 3568845)/65318400","16266":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(7680240*f_3 + 1140480*f_5 - 15486055 - 14112*pi**4)/671846400","16267":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(173880*f_3**2 + 1961400*f_3 - 7194600*f_5 + 40*pi**6 + 651*pi**4 + 4678940)/32659200","16268":"n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 - 32886000*f_3 + 10644480*f_5 - 9600*pi**6 + 77112*pi**4 + 10733905)/1567641600","16269":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(449040*f_3 + 227520*f_5 - 712505 - 1208*pi**4)/24883200","16270":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1179360*f_3**2 + 26291160*f_3 + 9676800*f_5 - 16421405 - 82656*pi**4 - 1200*pi**6)/2351462400","16271":"-n**12*(n - 3)**4*(n - 2)**2*(1129680*f_3 + 285120*f_5 - 18792*pi**4 - 130495)/223948800","16272":"-n**12*(n - 3)**3*(n - 2)**3*(4250880*f_3 + 6181920*f_5 - 3215105 + 55728*pi**4)/4031078400","16273":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(13154400*f_3**2 - 63955080*f_3 - 14273280*f_5 - 1920*pi**6 + 74592*pi**4 + 70924315)/4702924800","16274":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(30240*f_3**2 - 1409100*f_3 + 2105040*f_5 - 400*pi**6 - 261905 + 462*pi**4)/10886400","16275":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(756000*f_3**2 + 1197000*f_3 - 5493600*f_5 - 1764*pi**4 + 1352505 + 2000*pi**6)/32659200","16276":"n**12*(n - 3)*(n - 2)**5*(2855520*f_3 + 349920*f_5 - 33696*pi**4 + 9003715)/12093235200","16277":"-n**12*(n - 3)*(n - 2)**5*(2464830*f_3 + 102060*f_5 - 2177855 - 4374*pi**4)/4534963200","16278":"-n**12*(n - 3)*(n - 2)**5*(1240920*f_3 + 816480*f_5 - 15030145 + 18468*pi**4)/36279705600","16279":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1134000*f_3**2 - 4181310*f_3 + 914760*f_5 - 3085985 - 240*pi**6 + 35343*pi**4)/1175731200","16280":"n**12*(n - 3)*(n - 2)**5*(13588560*f_3 - 14821325 - 49896*pi**4)/18139852800","16281":"n**12*(n - 3)*(n - 2)**5*(4633200*f_3 + 816480*f_5 - 13608*pi**4 + 8654615)/36279705600","16282":"-n**12*(n - 3)*(n - 2)**5*(684288*f_3 - 163296*f_5 - 2905223 + 1296*pi**4)/4837294080","16283":"n**12*(n - 3)*(n - 2)**5*(3233520*f_3 + 816480*f_5 - 13608*pi**4 + 11070575)/72559411200","16284":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(136080*f_3**2 - 294910*f_3 + 496440*f_5 - 695345 - 160*pi**6 + 2247*pi**4)/261273600","16285":"n**12*(n - 3)**2*(n - 2)**4*(2502000*f_3 + 1969920*f_5 - 4231765 + 4032*pi**4)/5374771200","16286":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(30240*f_3**2 + 196014*f_3 + 162288*f_5 - 2079*pi**4 - 149653 - 136*pi**6)/26127360","16287":"-n**12*(n - 3)**4*(n - 2)**2*(1395360*f_3 - 259200*f_5 - 9072*pi**4 + 384535)/223948800","16288":"-n**12*(n - 3)**4*(n - 2)**2*(498960*f_3 - 233280*f_5 - 2376*pi**4 + 1209475)/447897600","16289":"-n**12*(n - 3)**4*(n - 2)**2*(8994240*f_3 + 816480*f_5 - 5103715 + 5832*pi**4)/671846400","16290":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(81648*f_3**2 - 210630*f_3 - 52920*f_5 - 96*pi**6 + 483*pi**4 + 232582)/13063680","16291":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(930*f_3 - 8640*f_5 - 30200 + 39*pi**4)/27993600","16292":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(378000*f_3**2 - 1000650*f_3 + 304920*f_5 - 880215 - 80*pi**6 + 8757*pi**4)/391910400","16293":"n**12*(n - 3)*(n - 2)**5*(816480*f_3 - 648*pi**4 + 24347855)/9069926400","16294":"-n**12*(n - 3)**3*(n - 2)**3*(9747540*f_3 + 2420280*f_5 - 9463265 - 37098*pi**4)/503884800","16295":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1451520*f_3**2 + 1716540*f_3 + 25446960*f_5 - 42560035 + 36078*pi**4 + 4560*pi**6)/783820800","16296":"n**12*(n - 3)**4*(n - 2)**2*(2816370*f_3 - 1569780*f_5 - 2951125 + 9801*pi**4)/83980800","16297":"n**12*(n - 3)**3*(n - 2)**3*(48600*f_3 - 216*pi**4 + 69805)/18662400","16298":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(12960*f_3**2 + 10999260*f_3 + 4177440*f_5 - 18107705 - 15018*pi**4 - 480*pi**6)/167961600","16299":"-n**12*(n - 3)**3*(n - 2)**3*(1685520*f_3 + 3525120*f_5 - 14328*pi**4 - 1070695)/895795200","16300":"-n**12*(n - 3)**3*(n - 2)**3*(1385640*f_3 - 349920*f_5 - 1010915 + 2916*pi**4)/671846400","16301":"n**12*(n - 3)**2*(n - 2)**4*(534816*f_3 - 1512*pi**4 - 72485)/403107840","16302":"n**12*(n - 3)**2*(n - 2)**4*(6188400*f_3 + 2012040*f_5 - 28512*pi**4 - 1784335)/6046617600","16303":"n**12*(n - 3)**2*(n - 2)**4*(3149280*f_3 - 9681120*f_5 + 11664*pi**4 + 11635375)/6046617600","16304":"-n**12*(n - 3)*(n - 2)**5*(6473520*f_3 + 816480*f_5 + 14904*pi**4 + 72102935)/36279705600","16305":"-n**12*(n - 3)**4*(n - 2)**2*(745848*f_3 + 793152*f_5 - 1319807 - 4374*pi**4)/67184640","16306":"-n**12*(n - 3)**4*(n - 2)**2*(9334440*f_3 - 311040*f_5 - 9239095 - 17334*pi**4)/335923200","16307":"n**12*(n - 3)*(n - 2)**5*(3012876*f_3 + 81648*f_5 - 4374*pi**4 + 11312447)/3627970560","16308":"n**12*(n - 3)**3*(n - 2)**3*(283500*f_3 + 439830*f_5 - 2268*pi**4 - 27305)/62985600","16309":"n**12*(n - 3)**3*(n - 2)**3*(5161320*f_3 + 602640*f_5 - 17496*pi**4 - 770725)/503884800","16310":"-n**12*(n - 3)**2*(n - 2)**4*(1261800*f_3 + 220320*f_5 - 2348615 - 2916*pi**4)/335923200","16311":"-n**12*(n - 3)**2*(n - 2)**4*(792180*f_3 + 874800*f_5 - 210155 - 1296*pi**4)/1511654400","16312":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(408240*f_3**2 + 660912*f_3 - 1188432*f_5 - 253757 - 144*pi**6 + 2268*pi**4)/26127360","16313":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(323568*f_3**2 + 245616*f_3 - 664272*f_5 - 223517 + 16*pi**6 + 1260*pi**4)/26127360","16314":"n**12*(n - 3)**2*(n - 2)**4*(15380280*f_3 - 8048160*f_5 - 7269215 - 24948*pi**4)/12093235200","16315":"-n**12*(n - 3)**2*(n - 2)**4*(1840320*f_3 - 3090960*f_5 - 26568*pi**4 + 4052435)/1511654400","16316":"n**12*(n - 3)**2*(n - 2)**4*(3269160*f_3 + 1006020*f_5 - 14256*pi**4 - 689465)/1511654400","16317":"n**12*(n - 3)**2*(n - 2)**4*(26678160*f_3 + 2391120*f_5 - 50028475 - 49896*pi**4)/3023308800","16318":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(51408*f_3**2 + 792624*f_3 - 525168*f_5 - 3276*pi**4 - 176*pi**6 - 54187)/26127360","16319":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(544320*f_3**2 + 11972520*f_3 + 1481760*f_5 - 17361715 - 57036*pi**4 + 2880*pi**6)/1567641600","16320":"n**12*(n - 3)**3*(n - 2)**3*(41569200*f_3 + 2332800*f_5 - 74603725 - 40176*pi**4)/4031078400","16321":"n**12*(n - 3)**3*(n - 2)**3*(24468480*f_3 + 77760*f_5 - 47189545 - 53784*pi**4)/2015539200","16322":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(34560*f_3**2 - 96660*f_3 - 168120*f_5 + 40*pi**6 + 882*pi**4 + 93465)/4665600","16323":"-n**12*(n - 3)**2*(n - 2)**4*(45347040*f_3 + 1632960*f_5 - 176195045 - 75816*pi**4)/12093235200","16324":"-n**12*(n - 3)**2*(n - 2)**4*(13608*f_3 - 699840*f_5 - 3240*pi**4 + 1495585)/604661760","16325":"-n**12*(n - 3)**2*(n - 2)**4*(2634120*f_3 + 1749600*f_5 - 751195 - 2592*pi**4)/1511654400","16326":"-n**12*(n - 3)**2*(n - 2)**4*(2119320*f_3 + 220320*f_5 - 3505835 - 3996*pi**4)/335923200","16327":"-n**12*(n - 3)**2*(n - 2)**4*(855360*f_3 - 648*pi**4 + 66344585)/3023308800","16328":"-n**12*(n - 3)**3*(n - 2)**3*(2728080*f_3 + 1023840*f_5 - 648*pi**4 + 851735)/671846400","16329":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(136080*f_3**2 - 9443070*f_3 + 1701000*f_5 - 49581*pi**4 - 1440*pi**6 + 15886570)/391910400","16330":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(51840*f_3**2 - 216*pi**4*f_3 + 124470*f_3 - 225180*f_5 + 274050*f_7 - 393765 - 153*pi**4 + 200*pi**6)/2332800","16331":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(423360*f_3**2 + 1158150*f_3 - 110880*f_5 - 2120*pi**6 - 362110 + 7329*pi**4)/65318400","16332":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1179360*f_3**2 + 16827720*f_3 + 6773760*f_5 - 21679385 - 88872*pi**4 - 1440*pi**6)/1567641600","16333":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(12791520*f_3**2 + 6017760*f_3 + 8255520*f_5 - 26448625 - 120036*pi**4 - 1440*pi**6)/4702924800","16334":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4981440*f_3 + 181440*f_5 - 12921745 - 7272*pi**4)/671846400","16335":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1179360*f_3**2 - 467040*f_3 - 3175200*f_5 - 1440*pi**6 - 4284*pi**4 + 3395875)/522547200","16336":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(710640*f_3**2 + 2646*pi**4*f_3 + 3766140*f_3 - 5276250*f_5 + 31185*f_7 - 3339*pi**4 + 50*pi**6)/12247200","16337":"-n**12*(n - 3)**4*(n - 2)**2*(2177280*f_3**2 + 17327520*f_3 - 2086560*f_5 - 28251335 - 58968*pi**4 + 14400*pi**6)/2351462400","16338":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(97680*f_3 + 6480*f_5 - 117445 - 176*pi**4)/3110400","16339":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1406160*f_3**2 - 5162430*f_3 - 4513320*f_5 - 10101*pi**4 + 720*pi**6 + 8924230)/65318400","16340":"n**12*(n - 3)**3*(n - 2)**3*(1199124*f_3 + 87480*f_5 - 4698*pi**4 - 635)/100776960","16341":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1285200*f_3**2 - 1505910*f_3 - 8192520*f_5 - 5817*pi**4 - 80*pi**6 + 8924230)/65318400","16342":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4399920*f_3**2 - 10469340*f_3 + 2449440*f_5 - 2760*pi**6 - 25242*pi**4 + 9534595)/195955200","16343":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(226800*f_3**2 + 927150*f_3 - 3908520*f_5 - 720*pi**6 + 4893*pi**4 + 2473030)/65318400","16344":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(6480*f_3**2 + 308010*f_3 - 317520*f_5 - 1201330 + 120*pi**6 + 7581*pi**4)/83980800","16345":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(971460*f_3**2 - 1206450*f_3 + 2646*pi**4*f_3 - 418950*f_5 - 643545*f_7 - 5607*pi**4 + 650*pi**6 + 1019025)/12247200","16346":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(83160*f_3**2 - 3879120*f_3 - 995400*f_5 - 3549*pi**4 + 40*pi**6 + 4410490)/97977600","16347":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(83160*f_3**2 - 3352440*f_3 - 768600*f_5 - 3801*pi**4 + 40*pi**6 + 3251080)/97977600","16348":"-n**12*(n - 3)**2*(n - 2)**4*(1617840*f_3 - 116640*f_5 - 5616*pi**4 + 3845755)/4031078400","16349":"-n**12*(n - 3)**2*(n - 2)**4*(451440*f_3 - 116640*f_5 - 6912*pi**4 + 5474395)/4031078400","16350":"n**12*(n - 3)**3*(n - 2)**3*(2054160*f_3 - 816480*f_5 - 8664685 - 20736*pi**4)/4031078400","16351":"n**12*(n - 3)**2*(n - 2)**4*(329280*f_3 - 77760*f_5 - 902405 + 5736*pi**4)/895795200","16352":"n**12*(972*f_3 - 16367)*(n - 3)**2*(n - 2)**4/50388480","16353":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(400680*f_3**2 + 320460*f_3 - 282240*f_5 - 7098*pi**4 - 380*pi**6 + 222005)/195955200","16354":"n**12*(n - 3)**3*(n - 2)**3*(1339200*f_3 - 142560*f_5 - 1298765 + 972*pi**4)/335923200","16355":"n**12*(n - 3)**3*(n - 2)**3*(267840*f_3 - 74135 + 1188*pi**4)/335923200","16356":"-n**12*(n - 3)*(n - 2)**5*(3356640*f_3 - 14256*pi**4 - 132655)/72559411200","16357":"n**12*(n - 3)*(n - 2)**5*(18769320*f_3 + 816480*f_5 + 33372*pi**4 + 75775195)/72559411200","16358":"3227287*n**12*(n - 3)*(n - 2)**5/4837294080","16359":"n**12*(n - 3)*(n - 2)**5*(7540560*f_3 + 233280*f_5 + 1512*pi**4 + 3681515)/12093235200","16360":"-n**12*(n - 3)**3*(n - 2)**3*(311760*f_3 - 298080*f_5 - 144*pi**4 + 76595)/223948800","16361":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(75600*f_3**2 - 1116360*f_3 + 1204560*f_5 - 3492685 + 1280*pi**6 + 26376*pi**4)/783820800","16362":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(710640*f_3**2 - 1835400*f_3 + 3669120*f_5 - 2080*pi**6 - 615685 + 6342*pi**4)/783820800","16363":"n**12*(n - 3)**3*(n - 2)**3*(72576*f_3 - 96305 - 648*pi**4)/134369280","16364":"n**12*(n - 3)**3*(n - 2)**3*(1315440*f_3 - 3234325 - 1944*pi**4)/1343692800","16365":"n**12*(n - 3)**2*(n - 2)**4*(57888*f_3 - 233280*f_5 - 54731 + 2376*pi**4)/1612431360","16366":"-n**12*(n - 3)**3*(n - 2)**3*(222750*f_3 - 301320*f_5 - 20503 + 405*pi**4)/50388480","16367":"n**12*(n - 3)**3*(n - 2)**3*(159408*f_3 + 1399680*f_5 - 9072*pi**4 - 621481)/806215680","16368":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(158760*f_3**2 - 833700*f_3 - 192780*f_5 + 240*pi**6 + 3612*pi**4 + 528605)/195955200","16369":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(45360*f_3**2 - 881160*f_3 + 257040*f_5 - 222005 + 480*pi**6 + 6468*pi**4)/195955200","16370":"n**12*(n - 3)**3*(n - 2)**3*(2604960*f_3 + 349920*f_5 - 2641555 - 17496*pi**4)/2015539200","16371":"-n**12*(n - 3)**3*(n - 2)**3*(3683880*f_3 + 4665600*f_5 - 9011495 + 11988*pi**4)/2015539200","16372":"n**12*(10800*f_3 - 16231)*(n - 3)**2*(n - 2)**4/268738560","16373":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(16254*f_3**2 - 33306*f_3 + 55503*f_5 - 28630 - 84*pi**4 + pi**6)/19595520","16374":"464929*n**12*(n - 3)**2*(n - 2)**4/268738560","16375":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(105840*f_3**2 + 7560*f_3 + 95760*f_5 - 3568285 + 880*pi**6 + 28896*pi**4)/783820800","16376":"-n**12*(n - 3)*(n - 2)**5*(1022760*f_3 - 116640*f_5 - 547925 - 5508*pi**4)/6046617600","16377":"n**12*(n - 3)*(n - 2)**5*(311040*f_3 + 583200*f_5 - 324*pi**4 + 409145)/12093235200","16378":"-n**12*(n - 3)**2*(n - 2)**4*(11864880*f_3 + 3265920*f_5 - 60912*pi**4 + 6007885)/12093235200","16379":"n**12*(n - 3)**3*(n - 2)**3*(3432240*f_3 - 3680640*f_5 - 11664*pi**4 + 401945)/1343692800","16380":"n**12*(n - 3)**3*(n - 2)**3*(529200*f_3 + 272160*f_5 - 6696*pi**4 - 485675)/671846400","16381":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(200340*f_3**2 + 49350*f_3 + 312480*f_5 - 292600 - 190*pi**6 - 1281*pi**4)/97977600","16382":"n**12*(n - 3)**3*(n - 2)**3*(830880*f_3 + 371520*f_5 - 824725 - 7344*pi**4)/223948800","16383":"-n**12*(n - 3)**2*(n - 2)**4*(103680*f_3 - 648*pi**4 + 228415)/1007769600","16384":"-n**12*(n - 3)**3*(n - 2)**3*(884304*f_3 - 1358208*f_5 - 69013 + 3024*pi**4)/537477120","16385":"-n**12*(n - 3)**3*(n - 2)**3*(2212920*f_3 - 855360*f_5 - 87635 + 7452*pi**4)/2015539200","16386":"-n**12*(n - 3)**3*(n - 2)**3*(1762560*f_3 + 2954880*f_5 - 11841455 + 46008*pi**4)/4031078400","16387":"n**12*(7776*f_3 - 24421)*(n - 3)**2*(n - 2)**4/403107840","16388":"-n**12*(44064*f_3 + 17435)*(n - 3)**2*(n - 2)**4/403107840","16389":"-n**12*(n - 3)**3*(n - 2)**3*(401220*f_3 - 19440*f_5 - 340645 + 2862*pi**4)/335923200","16390":"-n**12*(n - 3)**3*(n - 2)**3*(2546640*f_3 + 738720*f_5 - 3778345 + 6156*pi**4)/2015539200","16391":"-n**12*(n - 3)**3*(n - 2)**3*(59184*f_3 + 24624*f_5 + 28123 + 324*pi**4)/134369280","16392":"n**12*(n - 3)**3*(n - 2)**3*(1688688*f_3 + 653184*f_5 - 1165159 + 2592*pi**4)/1612431360","16393":"n**12*(n - 3)**3*(n - 2)**3*(926640*f_3 - 2391120*f_5 - 8748*pi**4 + 2089225)/1007769600","16394":"n**12*(n - 3)**3*(n - 2)**3*(48840*f_3 - 37440*f_5 - 1056*pi**4 + 32585)/74649600","16395":"n**12*(n - 3)*(n - 2)**5*(115020*f_3 - 162*pi**4 + 763715)/4534963200","16396":"n**12*(n - 3)*(n - 2)**5*(333315*f_3 - 51030*f_5 - 648*pi**4 + 272360)/2267481600","16397":"-n**12*(n - 3)**3*(n - 2)**3*(205200*f_3 + 123120*f_5 - 299485 + 1944*pi**4)/671846400","16398":"11*n**12*(2160*f_3 + 1363)*(n - 3)**2*(n - 2)**4/268738560","16399":"-n**12*(n - 3)**2*(n - 2)**4*(2773440*f_3 - 349920*f_5 - 24624*pi**4 - 1861865)/4031078400","16400":"-n**12*(n - 3)**2*(n - 2)**4*(26866080*f_3 - 11547360*f_5 - 143856*pi**4 - 10101005)/12093235200","16401":"n**12*(n - 3)**3*(n - 2)**3*(16335*f_3 - 1215*f_5 - 162*pi**4 + 4765)/20995200","16402":"-n**12*(n - 3)**3*(n - 2)**3*(24540*f_3 - 26160*f_5 - 46*pi**4 + 4345)/12441600","16403":"n**12*(n - 3)**2*(n - 2)**4*(457110*f_3 + 29160*f_5 + 81*pi**4 + 429685)/503884800","16404":"n**12*(n - 3)**3*(n - 2)**3*(119664*f_3 + 57024*f_5 - 1512*pi**4 + 68215)/268738560","16405":"-n**12*(n - 3)**3*(n - 2)**3*(278640*f_3 - 324000*f_5 + 211895 + 7344*pi**4)/1343692800","16406":"-n**12*(n - 3)**3*(n - 2)**3*(222048*f_3 + 49248*f_5 - 567751 + 648*pi**4)/268738560","16407":"n**12*(n - 3)**2*(n - 2)**4*(84240*f_3 - 66395 + 216*pi**4)/671846400","16408":"n**12*(n - 3)**3*(n - 2)**3*(2271240*f_3 - 1370520*f_5 - 761645 - 5454*pi**4)/671846400","16409":"n**12*(n - 3)**3*(n - 2)**3*(48600*f_3 - 729000*f_5 - 3834*pi**4 + 1031515)/335923200","16410":"n**12*(n - 3)**2*(n - 2)**4*(457110*f_3 + 29160*f_5 + 81*pi**4 + 429685)/503884800","16411":"n**12*(n - 3)**2*(n - 2)**4*(58320*f_3 + 29160*f_5 - 33311 + 162*pi**4)/100776960","16412":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(378000*f_3**2 + 864780*f_3 + 1418760*f_5 - 2386195 - 7854*pi**4 - 80*pi**6)/195955200","16413":"875371*n**12*(n - 3)*(n - 2)**5/7255941120","16414":"-n**12*(n - 3)**3*(n - 2)**3*(72*f_3 - 14472*f_5 - 1387 + 54*pi**4)/11197440","16415":"n**12*(n - 3)**2*(n - 2)**4*(541350*f_3 + 29160*f_5 - 173585 + 216*pi**4)/503884800","16416":"-n**12*(n - 3)**2*(n - 2)**4*(3431160*f_3 + 408240*f_5 - 11690825 - 10044*pi**4)/6046617600","16417":"-n**12*(n - 3)**2*(n - 2)**4*(209790*f_3 - 3211315 - 8667*pi**4)/1511654400","16418":"n**12*(n - 3)**2*(n - 2)**4*(268920*f_3 - 648*pi**4 + 129445)/1007769600","16419":"-n**12*(n - 3)**2*(n - 2)**4*(644760*f_3 + 204120*f_5 - 5184*pi**4 + 920845)/3023308800","16420":"-n**12*(n - 3)**3*(n - 2)**3*(256176*f_3 - 38880*f_5 - 29177 + 324*pi**4)/134369280","16421":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1140*f_3 + 13770*f_5 - 37055 + 81*pi**4)/6998400","16422":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(41520*f_3 - 56160*f_5 - 716*pi**4 + 179215)/74649600","16423":"n**12*(n - 3)**2*(n - 2)**4*(10371240*f_3 + 816480*f_5 - 48927595 - 24948*pi**4)/24186470400","16424":"-n**12*(n - 3)**2*(n - 2)**4*(1179900*f_3 + 58320*f_5 - 1453835 + 432*pi**4)/503884800","16425":"n**12*(n - 3)**3*(n - 2)**3*(959688*f_3 - 629856*f_5 - 184225 + 972*pi**4)/403107840","16426":"n**12*(n - 3)**2*(n - 2)**4*(900720*f_3 + 102060*f_5 + 2997*pi**4 + 2883230)/1511654400","16427":"n**12*(n - 3)*(n - 2)**5*(21600*f_3 + 24*pi**4 + 73525)/111974400","16428":"-n**12*(n - 3)**3*(n - 2)**3*(171072*f_3 + 451008*f_5 - 5184*pi**4 - 466637)/403107840","16429":"-n**12*(n - 3)**2*(n - 2)**4*(4872960*f_3 - 1866240*f_5 - 36288*pi**4 + 4154635)/6046617600","16430":"-n**12*(n - 3)**3*(n - 2)**3*(188784*f_3 - 29808*f_5 - 322105 + 864*pi**4)/134369280","16431":"-n**12*(n - 3)**2*(n - 2)**4*(852120*f_3 + 408240*f_5 - 2592*pi**4 + 32725)/12093235200","16432":"-n**12*(n - 3)*(n - 2)**5*(1235520*f_3 + 116640*f_5 - 2562965 + 1944*pi**4)/3023308800","16433":"-n**12*(n - 3)**2*(n - 2)**4*(686880*f_3 + 49248*pi**4 + 28881805)/12093235200","16434":"-n**12*(n - 3)*(n - 2)**5*(5511240*f_3 + 816480*f_5 - 4923985 - 17172*pi**4)/72559411200","16435":"-n**12*(n - 3)*(n - 2)**5*(2656800*f_3 - 2699275 - 14256*pi**4)/36279705600","16436":"-n**12*(n - 3)**3*(n - 2)**3*(447120*f_3 - 324000*f_5 - 136945 + 6048*pi**4)/1343692800","16437":"-n**12*(n - 3)**3*(n - 2)**3*(237600*f_3 + 49248*f_5 - 550903 + 648*pi**4)/268738560","16438":"n**12*(n - 3)**2*(n - 2)**4*(281880*f_3 + 69984*f_5 + 15547 + 1620*pi**4)/403107840","16439":"-n**12*(n - 3)*(n - 2)**5*(8760*f_3 + 12960*f_5 - 86045 + 564*pi**4)/671846400","16440":"n**12*(n - 3)**2*(n - 2)**4*(13455720*f_3 + 291600*f_5 - 12959065 - 63504*pi**4)/12093235200","16441":"-n**12*(n - 3)**2*(n - 2)**4*(1775520*f_3 - 1049760*f_5 - 833285 + 18792*pi**4)/3023308800","16442":"-n**12*(n - 3)**2*(n - 2)**4*(3214080*f_3 + 5365440*f_5 - 1102295 + 26568*pi**4)/6046617600","16443":"n**12*(n - 3)**2*(n - 2)**4*(3405240*f_3 - 4199040*f_5 - 20736*pi**4 + 448535)/3023308800","16444":"n**12*(n - 3)**3*(n - 2)**3*(482760*f_3 - 868320*f_5 - 6804*pi**4 + 491165)/671846400","16445":"n**12*(n - 3)**2*(n - 2)**4*(962280*f_3 - 2449440*f_5 - 4559725 + 30132*pi**4)/6046617600","16446":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(9216*f_3**2 - 35656*f_3 - 864*f_5 - 4*pi**4 + 30351)/138240","16447":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(864*f_3**2 + 42510*f_3 + 25128*f_5 - 79380*f_7 + 62 + 9*pi**4)/51840","16448":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(13536*f_3**2 - 33634*f_3 - 792*f_5 - 4536*f_7 + 27*pi**4 + 23577)/51840","16449":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(432*f_3**2 + 52734*f_3 + 47088*f_5 - 103194*f_7 - 8434 + 9*pi**4)/25920","16450":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(63720*f_3**2 - 64800*f_3*f_5 - 281850*f_3 - 121140*f_5 + 377055*f_7 + 9*pi**4 + 63350)/64800","16451":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(103680*f_3**2 - 322320*f_3 + 74880*f_5 + 624*pi**4 + 68045)/2073600","16452":"-5663*n**12*(n - 3)*(n - 2)**5/806215680","16453":"n**12*(n - 3)*(n - 2)**5*(687960*f_3 - 58320*f_5 - 3348*pi**4 + 252575)/6046617600","16454":"-n**12*(n - 3)**2*(n - 2)**4*(1172880*f_3 + 816480*f_5 - 2081995 - 11664*pi**4)/4031078400","16455":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(362880*f_3**2 + 29484840*f_3 + 6834240*f_5 - 38003315 - 46284*pi**4 + 480*pi**6)/1567641600","16456":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(517104*f_3**2 + 4213314*f_3 + 963144*f_5 - 12307645 - 20181*pi**4 - 144*pi**6)/235146240","16457":"n**12*(n - 3)*(n - 2)**5*(39294720*f_3 + 816480*f_5 + 50544*pi**4 + 432504155)/36279705600","16458":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2585520*f_3**2 + 23447970*f_3 + 4815720*f_5 - 31450160 - 87297*pi**4 - 720*pi**6)/1175731200","16459":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1088640*f_3**2 - 6492150*f_3 - 1512000*f_5 + 203875 + 1080*pi**6 + 10731*pi**4)/2351462400","16460":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(3780*f_3**2 - 62210*f_3 - 12*pi**4*f_3 + 106670*f_5 + 32310*f_7 - 51920 - 50*pi**6 + 99*pi**4)/777600","16461":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(79920*f_3**2 - 81000*f_3*f_5 - 313530*f_3 - 102240*f_5 + 377055*f_7 + 9*pi**4 + 76310)/64800","16462":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(170640*f_3**2 - 443940*f_3 + 396*pi**4*f_3 - 577020*f_5 - 127980*f_7 - 200*pi**6 - 216*pi**4 + 1226985)/2332800","16463":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(6259680*f_3**2 - 25373250*f_3 - 5344920*f_5 + 1440*pi**6 + 68439*pi**4 + 19972855)/391910400","16464":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(6259680*f_3**2 - 28571130*f_3 - 5344920*f_5 + 1440*pi**6 + 31017*pi**4 + 38813950)/391910400","16465":"n**12*(n - 3)**2*(n - 2)**4*(16293960*f_3 + 4024080*f_5 - 142663535 + 81972*pi**4)/6046617600","16466":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(72480*f_3**2 - 231620*f_3 + 144*pi**4*f_3 - 24840*f_5 - 22680*f_7 - 198*pi**4 + 216905)/518400","16467":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(34560*f_3**2 - 32400*f_3*f_5 + 141450*f_3 + 162540*f_5 - 357210*f_7 - 9*pi**4 + 8290)/64800","16468":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(14400*f_3**2 - 17010*f_3 - 7440*f_5 + 710 + 91*pi**4)/172800","16469":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(18900*f_3**2 - 60*pi**4*f_3 - 5080*f_3 - 120710*f_5 - 34200*f_7 - 24*pi**4 + 50*pi**6 + 112195)/388800","16470":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(41580*f_3**2 - 128530*f_3 - 132*pi**4*f_3 - 80750*f_5 - 28530*f_7 + 51*pi**4 + 50*pi**6 + 183630)/1555200","16471":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(846720*f_3**2 + 2956380*f_3 - 60480*f_5 - 16414335 - 17598*pi**4 + 1040*pi**6)/783820800","16472":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(1512000*f_3**2 - 44226000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 378000000*f_5 - 337695750*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","16473":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(27216000*f_3**2 - 20412000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 113400000*f_5 - 134505000*f_7 - 6189*pi**8 + 20000*pi**6)/45360000","16474":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(10584000*f_3**2 - 9072000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 98280000*f_5 - 108706500*f_7 - 6189*pi**8 + 20000*pi**6)/90720000","16475":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(245640*f_3 - 34560*f_5 - 711545 + 888*pi**4)/55987200","16476":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2177280*f_3**2 - 12344220*f_3 + 3507840*f_5 + 16674*pi**4 + 2160*pi**6 + 11530505)/783820800","16477":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(3538080*f_3**2 - 10585400*f_3 + 105840*f_5 - 8596*pi**4 + 240*pi**6 + 8141245)/43545600","16478":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(9253440*f_3**2 - 26150040*f_3 + 11702880*f_5 - 3846325 + 2880*pi**6 + 53004*pi**4)/261273600","16479":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(226800*f_3**2 - 797860*f_3 - 42*pi**4*f_3 - 99680*f_5 - 211050*f_7 - 462*pi**4 + 200*pi**6 + 800345)/907200","16480":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(7560*f_3**2 - 47810*f_3 - 48*pi**4*f_3 + 51740*f_5 - 12645*f_7 + 93*pi**4)/64800","16481":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(7560*f_3**2 - 72*pi**4*f_3 + 561300*f_3 - 658500*f_5 - 11205*f_7 - 100*pi**6 + 486*pi**4 + 70170)/194400","16482":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(173880*f_3**2 - 3979290*f_3 - 504*pi**4*f_3 + 2592660*f_5 + 1132110*f_7 - 11403*pi**4 + 1900*pi**6)/2721600","16483":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(71820*f_3**2 - 2000810*f_3 - 84*pi**4*f_3 + 2018450*f_5 - 38430*f_7 - 3675*pi**4 + 650*pi**6)/907200","16484":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(2940*f_3**2 - 10920*f_3 + 24*pi**4*f_3 - 1700*f_5 + 9135*f_7 - 16*pi**4)/14400","16485":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 - 2204160*f_3 + 126*pi**4*f_3 + 2810850*f_5 + 1512945*f_7 - 1476405 - 200*pi**6)/1360800","16486":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(4536000*f_3**2 - 26082000*f_3*f_5 + 77868000*f_3 + 20412000*f_3_5 + 83790000*f_5 - 145860750*f_7 - 6189*pi**8 + 75600*pi**4 + 20000*pi**6)/22680000","16487":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(540540*f_3**2 + 1512*pi**4*f_3 + 1701000*f_3 - 2438100*f_5 - 271215*f_7 - 400*pi**6 + 1512*pi**4)/680400","16488":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(132300*f_3**2 + 1512*pi**4*f_3 + 1701000*f_3 - 2097900*f_5 - 33075*f_7 - 400*pi**6 + 1512*pi**4)/680400","16489":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(816480*f_3**2 - 8069040*f_3 - 241920*f_5 - 22029*pi**4 - 540*pi**6 + 16426480)/1175731200","16490":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(362880*f_3**2 - 3548860*f_3 + 120960*f_5 + 720*pi**6 + 9898*pi**4 + 1688645)/43545600","16491":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(7560*f_3**2 - 7560*f_3 - 226800*f_5 - 100*pi**6 + 126*pi**4 + 330435)/4082400","16492":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(438480*f_3**2 + 1008*pi**4*f_3 + 1135260*f_3 - 2206680*f_5 - 1814400*f_7 - 3400*pi**6 + 5922*pi**4 + 5101495)/10886400","16493":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(217350*f_3**2 + 1260*pi**4*f_3 + 983010*f_3 - 1133895*f_5 - 379890*f_7 - 1134*pi**4 - 25*pi**6)/680400","16494":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(3024000*f_3**2 - 26082000*f_3*f_5 + 61992000*f_3 + 20412000*f_3_5 + 62370000*f_5 - 104186250*f_7 - 6189*pi**8 + 75600*pi**4 + 20000*pi**6)/22680000","16495":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(2880*f_3**2 - 8880*f_3 + 12*pi**4*f_3 + 1200*f_5 + 4725*f_7 - 8*pi**4)/7200","16496":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(21168*f_3**2 + 506184*f_3 - 235116*f_5 - 320768 - 148*pi**6 + 525*pi**4)/1088640","16497":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(929880*f_3**2 + 4107705*f_3 + 497070*f_5 - 5908490 + 30*pi**6 + 27762*pi**4)/146966400","16498":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(408240*f_3**2 - 61425*f_3 - 756000*f_5 - 2960545 - 270*pi**6 + 6027*pi**4)/195955200","16499":"-n**12*(n - 3)**2*(n - 2)**4*(11187720*f_3 + 874800*f_5 + 9396*pi**4 + 2754895)/755827200","16500":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(6395760*f_3**2 - 16594200*f_3 + 3069360*f_5 - 45528*pi**4 - 720*pi**6 + 4633195)/195955200","16501":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(45360*f_3**2 - 270900*f_3 + 126*pi**4*f_3 - 86520*f_5 - 339255*f_7 - 600*pi**6 + 1260*pi**4 + 1102535)/1360800","16502":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(378000*f_3**2 - 817740*f_3 + 1572480*f_5 - 1449805 - 994*pi**4 + 200*pi**6)/21772800","16503":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(105840*f_3**2 - 1334340*f_3 - 1019520*f_5 - 200*pi**6 - 798*pi**4 + 2749665)/18662400","16504":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 + 504*pi**4*f_3 + 2143260*f_3 - 5943000*f_5 - 1357020*f_7 - 200*pi**6 - 630*pi**4 + 5627195)/10886400","16505":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(3538080*f_3**2 - 9639630*f_3 - 2963520*f_5 - 5636015 - 540*pi**6 + 42672*pi**4)/2351462400","16506":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(3960*f_3**2 - 7125*f_3 + 24*pi**4*f_3 - 1560*f_5 - 1890*f_7 - 15*pi**4 + 5110)/21600","16507":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 129*n + 111)*(102060000*f_3**2 - 6804000*f_3*f_5 - 438480000*f_3 - 61236000*f_3_5 - 71820000*f_5 + 402853500*f_7 - 50000*pi**6 - 352800*pi**4 + 45360000 + 18567*pi**8)/90720000","16508":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 129*n + 111)*(64260000*f_3**2 + 27216000*f_3*f_5 - 350280000*f_3 - 61236000*f_3_5 - 88830000*f_5 + 333396000*f_7 - 50000*pi**6 - 352800*pi**4 + 35280000 + 18567*pi**8)/45360000","16509":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(16632000*f_3**2 + 9072000*f_3*f_5 - 83664000*f_3 - 50400*pi**4*f_3 - 20412000*f_3_5 - 68040000*f_5 + 136048500*f_7 - 20000*pi**6 - 67200*pi**4 + 6189*pi**8)/90720000","16510":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(166320*f_3**2 + 252*pi**4*f_3 + 1856400*f_3 - 2347800*f_5 - 301455*f_7 - 1600*pi**6 + 9072*pi**4 + 903840)/8164800","16511":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(83160*f_3**2 + 63*pi**4*f_3 + 921480*f_3 - 1220100*f_5 - 113400*f_7 - 500*pi**6 + 2709*pi**4 + 346920)/4082400","16512":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(8160*f_3**2 - 14765*f_3 + 18*pi**4*f_3 - 2160*f_5 - 5670*f_7 - 33*pi**4 + 14635)/32400","16513":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(3960*f_3**2 - 9525*f_3 + 24*pi**4*f_3 - 1860*f_5 - 1890*f_7 - 15*pi**4 + 7790)/21600","16514":"253927*n**12*(n - 3)**3*(n - 2)**3/12597120","16515":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1149120*f_3**2 + 12842760*f_3 - 10392480*f_5 - 5120*pi**6 - 42924*pi**4 + 2394945)/522547200","16516":"-n**12*(n - 3)**4*(n - 2)**2*(2174040*f_3 - 4006295 - 2268*pi**4)/335923200","16517":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(309960*f_3**2 - 702*pi**4*f_3 + 145620*f_3 - 2006460*f_5 - 325215*f_7 + 666*pi**4 + 100*pi**6 + 1703115)/6998400","16518":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(64260*f_3**2 - 3924270*f_3 - 756*pi**4*f_3 + 5256720*f_5 - 1193535*f_7 - 550*pi**6 + 9891*pi**4)/48988800","16519":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(6048*f_3**2 + 41034*f_3 - 990864*f_5 - 1113*pi**4 + 184*pi**6 + 849506)/13063680","16520":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(42336*f_3**2 - 13398*f_3 - 975744*f_5 - 1113*pi**4 + 184*pi**6 + 849506)/13063680","16521":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(317520*f_3**2 - 7730100*f_3 + 325080*f_5 - 7182*pi**4 - 240*pi**6 + 10008985)/195955200","16522":"-n**12*(n - 3)**4*(n - 2)**2*(94500*f_3 - 336960*f_5 + 918*pi**4 + 157795)/55987200","16523":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(7711200*f_3**2 - 11662140*f_3 - 1360800*f_5 + 4242*pi**4 + 960*pi**6 + 6619585)/2351462400","16524":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(852768*f_3**2 + 2979144*f_3 + 1366848*f_5 - 9217537 + 96*pi**6 + 14112*pi**4)/470292480","16525":"-n**12*(n - 3)**3*(n - 2)**3*(199680*f_3 + 270000*f_5 - 402505 + 462*pi**4)/55987200","16526":"n**12*(n - 3)**2*(n - 2)**4*(14427720*f_3 + 408240*f_5 - 90726395 - 21384*pi**4)/6046617600","16527":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(514080*f_3**2 + 3024*pi**4*f_3 + 6343470*f_3 - 7713720*f_5 + 102060*f_7 - 1100*pi**6 - 441*pi**4)/24494400","16528":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1950480*f_3**2 - 10686270*f_3 - 2925720*f_5 - 15141*pi**4 + 720*pi**6 + 13600930)/65318400","16529":"-n**12*(n - 3)**4*(n - 2)**2*(5171040*f_3**2 + 58962330*f_3 - 2370060*f_5 - 73021235 - 3600*pi**6 + 27783*pi**4)/587865600","16530":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(5218440*f_3 + 5844960*f_5 - 13082215 + 6396*pi**4)/37324800","16531":"n**12*(n - 3)**2*(n - 2)**4*(2298240*f_3 + 174960*f_5 - 15444*pi**4 - 583855)/2015539200","16532":"n**12*(n - 3)**2*(n - 2)**4*(111240*f_3 + 116640*f_5 - 3018905 + 4644*pi**4)/1007769600","16533":"n**12*(n - 3)**2*(n - 2)**4*(111240*f_3 + 116640*f_5 - 3018905 + 4644*pi**4)/1007769600","16534":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(105840*f_3**2 + 432*pi**4*f_3 + 1260450*f_3 - 1412460*f_5 - 144180*f_7 - 200*pi**6 + 207*pi**4)/6998400","16535":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(45360*f_3**2 - 8293950*f_3 - 37800*f_5 - 20853*pi**4 - 240*pi**6 + 12966520)/195955200","16536":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(538272*f_3**2 - 1460256*f_3 + 733824*f_5 - 544*pi**6 + 588*pi**4 + 1026627)/104509440","16537":"n**12*(n - 3)**4*(n - 2)**2*(1064826*f_3 + 492804*f_5 - 1922909 + 1863*pi**4)/33592320","16538":"-n**12*(n - 3)**4*(n - 2)**2*(1175310*f_3 + 1278180*f_5 - 2296190 - 1053*pi**4)/83980800","16539":"-n**12*(n - 3)**3*(n - 2)**3*(89400*f_3 - 1233360*f_5 - 2802*pi**4 + 1083655)/111974400","16540":"-n**12*(n - 3)**2*(n - 2)**2*(37248*f_3 + 112320*f_5 - 332413)*(n**2 - 6*n + 10)/7464960","16541":"n**12*(n - 3)**3*(n - 2)**3*(18079200*f_3 + 3304800*f_5 - 22845745 + 4212*pi**4)/1007769600","16542":"n**12*(n - 3)**4*(n - 2)**2*(48384*f_3**2 - 1199520*f_3 + 1622880*f_5 - 1551501 - 640*pi**6 + 8568*pi**4)/104509440","16543":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(43092*f_3**2 + 14406*f_3 + 324*f_5 - 29870 + 6*pi**6 + 147*pi**4)/16796160","16544":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(6804*f_3**2 - 68313*f_3 - 92232*f_5 - 651*pi**4 + 24*pi**6 + 96187)/6531840","16545":"n**12*(n - 3)**4*(n - 2)**2*(2993760*f_3 + 816480*f_5 - 15310615 + 12312*pi**4)/671846400","16546":"-n**12*(n - 3)**3*(n - 2)**3*(176688*f_3 + 46656*f_5 - 228895 + 1080*pi**4)/67184640","16547":"n**12*(n - 3)**3*(n - 2)**3*(111240*f_3 - 87480*f_5 + 6426*pi**4 + 4489405)/167961600","16548":"n**12*(n - 3)**3*(n - 2)**3*(1826640*f_3 + 190080*f_5 - 7776*pi**4 + 2408345)/223948800","16549":"-n**12*(n - 3)**3*(n - 2)**3*(1167120*f_3 + 3525120*f_5 - 14328*pi**4 + 311185)/447897600","16550":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(39690*f_3**2 - 2298450*f_3 - 718200*f_5 + 42*pi**4 + 195*pi**6 + 3268930)/16329600","16551":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(75222*f_3**2 + 11802*f_3 - 732690*f_5 - 71*pi**6 + 588*pi**4 + 653786)/6531840","16552":"-37*n**12*(1296*f_3 + 9551)*(n - 3)**2*(n - 2)**4/403107840","16553":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1202040*f_3**2 - 2269680*f_3 + 861840*f_5 - 1320*pi**6 + 5187*pi**4 + 588140)/65318400","16554":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1118880*f_3**2 + 950880*f_3 + 564480*f_5 - 15036*pi**4 + 320*pi**6 + 1907745)/522547200","16555":"n**12*(4896*f_3 - 3997)*(n - 3)**3*(n - 2)**3/3732480","16556":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(66960*f_3**2 - 432*pi**4*f_3 + 445770*f_3 - 572940*f_5 + 73710*f_7 - 179535 - 189*pi**4 + 200*pi**6)/2332800","16557":"n**12*(n - 3)**3*(n - 2)**3*(15668640*f_3 - 5229360*f_5 - 14259635 - 11988*pi**4)/1007769600","16558":"n**12*(n - 3)**3*(n - 2)**3*(2888460*f_3 + 1944*f_5 - 3640921 - 1782*pi**4)/100776960","16559":"-n**12*(n - 3)**2*(n - 2)**4*(773982*f_3 + 52488*f_5 - 1269*pi**4 + 99785)/100776960","16560":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(100170*f_3**2 + 77490*f_3 - 601335*f_5 + 33075 + 819*pi**4 + 295*pi**6)/8164800","16561":"n**12*(n - 3)**4*(n - 2)**2*(25920*f_3 + 5559840*f_5 - 6857785 + 15552*pi**4)/335923200","16562":"-n**12*(n - 3)**4*(n - 2)**2*(5443200*f_3**2 + 81716040*f_3 + 10977120*f_5 - 141097915 + 74844*pi**4 + 14400*pi**6)/2351462400","16563":"n**12*(n - 3)**3*(n - 2)**3*(507060*f_3 + 204120*f_5 - 648*pi**4 + 857425)/1007769600","16564":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(45360*f_3**2 + 140490*f_3 - 414540*f_5 - 20*pi**6 + 861*pi**4 + 199360)/5443200","16565":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(317520*f_3**2 - 499170*f_3 - 3008880*f_5 - 4347*pi**4 + 1790215 + 1920*pi**6)/65318400","16566":"n**12*(n - 3)**3*(n - 2)**3*(294192*f_3 + 489888*f_5 - 1296*pi**4 + 23117)/201553920","16567":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1134*f_3**2 - 39816*f_3 + 51219*f_5 - 4375 - 42*pi**4 - 3*pi**6)/544320","16568":"n**12*(n - 3)**3*(n - 2)**3*(2449440*f_3 - 16835040*f_5 - 28512*pi**4 + 11685655)/2015539200","16569":"-n**12*(n - 3)**3*(n - 2)**3*(3204720*f_3 - 2345760*f_5 - 1538365 + 3384*pi**4)/223948800","16570":"-n**12*(n - 3)**2*(n - 2)**4*(202220*f_3 + 19440*f_5 - 355435 - 378*pi**4)/37324800","16571":"n**12*(n - 3)**3*(n - 2)**3*(918540*f_3 + 340200*f_5 - 14094*pi**4 - 1267775)/503884800","16572":"-n**12*(n - 3)**3*(n - 2)**3*(1088640*f_3 - 6104160*f_5 + 3402*pi**4 + 5475725)/503884800","16573":"n**12*(n - 3)**3*(n - 2)**3*(3700080*f_3 - 2196720*f_5 - 144475 + 13608*pi**4)/1007769600","16574":"-n**12*(n - 3)**3*(n - 2)**3*(1462752*f_3 - 243648*f_5 - 3761569 + 9720*pi**4)/537477120","16575":"n**12*(n - 3)**3*(n - 2)**3*(4274640*f_3 + 226800*f_5 - 10065295 + 4968*pi**4)/335923200","16576":"-n**12*(n - 3)**3*(n - 2)**3*(252900*f_3 + 19440*f_5 + 234*pi**4 + 556775)/55987200","16577":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(347760*f_3**2 - 1988910*f_3 + 2484720*f_5 - 340*pi**6 - 224595 - 1701*pi**4)/16329600","16578":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(7020*f_3**2 - 42750*f_3 - 176760*f_5 + 117*pi**4 + 70*pi**6 + 166575)/2332800","16579":"n**12*(n - 3)**4*(n - 2)**2*(2614032*f_3 - 419904*f_5 - 1665577 - 4536*pi**4)/67184640","16580":"n**12*(n - 3)**4*(n - 2)**2*(5219640*f_3 - 6804000*f_5 - 900235 + 13932*pi**4)/167961600","16581":"n**12*(n - 3)**4*(n - 2)**2*(1504656*f_3 - 62208*f_5 - 2420171 + 6480*pi**4)/134369280","16582":"n**12*(n - 3)**4*(n - 2)**2*(2938680*f_3 + 3849120*f_5 - 7841615 + 324*pi**4)/335923200","16583":"n**12*(n - 3)**3*(n - 2)**3*(1896480*f_3 - 1283040*f_5 - 11232*pi**4 + 454805)/223948800","16584":"-n**12*(n - 3)**3*(n - 2)**3*(5067360*f_3 - 8300880*f_5 - 23328*pi**4 + 2044735)/1007769600","16585":"n**12*(n - 3)**3*(n - 2)**3*(2256120*f_3 + 116640*f_5 + 432*pi**4 + 1551715)/167961600","16586":"n**12*(n - 3)**4*(n - 2)**2*(362880*f_3**2 - 378000*f_3 + 3632580*f_5 - 2538655 - 1200*pi**6 + 6048*pi**4)/195955200","16587":"-n**12*(n - 3)**4*(n - 2)**2*(40320*f_3**2 + 180240*f_3 - 246000*f_5 - 448*pi**4 + 7225)/4147200","16588":"-n**12*(n - 3)**3*(n - 2)**3*(3315600*f_3 - 764640*f_5 - 6772435 + 40176*pi**4)/1343692800","16589":"n**12*(n - 3)**2*(n - 2)**4*(297630*f_3 + 153900*f_5 - 1269*pi**4 + 41495)/167961600","16590":"-n**12*(n - 3)**4*(n - 2)**2*(823608*f_3 - 1185840*f_5 - 3240*pi**4 + 654923)/33592320","16591":"n**12*(n - 3)**2*(n - 2)**4*(2695680*f_3 + 1936224*f_5 - 11572129 + 648*pi**4)/2418647040","16592":"n**12*(n - 3)**4*(n - 2)**2*(7283520*f_3 + 5326560*f_5 - 12957895 + 2592*pi**4)/335923200","16593":"n**12*(n - 3)**3*(n - 2)**3*(837540*f_3 + 204120*f_5 - 351095 - 2592*pi**4)/1007769600","16594":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(393120*f_3**2 - 562968*f_3 + 2306304*f_5 - 1408*pi**6 - 802095 + 4368*pi**4)/52254720","16595":"-n**12*(n - 3)**4*(n - 2)**2*(120690*f_3 - 49410*f_5 + 32585 + 351*pi**4)/13996800","16596":"n**12*(n - 3)*(n - 2)**5*(7009740*f_3 + 204120*f_5 - 9882*pi**4 + 28935395)/4534963200","16597":"n**12*(n - 3)**2*(n - 2)**4*(581472*f_3 - 1512*pi**4 + 310255)/403107840","16598":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(498960*f_3**2 + 9051840*f_3 + 6819120*f_5 - 27158635 + 240*pi**6 + 23436*pi**4)/391910400","16599":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(68040*f_3**2 - 140910*f_3 + 11340*f_5 - 80*pi**6 + 231*pi**4 + 69615)/5443200","16600":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(64260*f_3**2 + 1116990*f_3 - 369180*f_5 - 790*pi**6 - 464730 + 441*pi**4)/16329600","16601":"n**12*(n - 3)**4*(n - 2)**2*(2987280*f_3 + 7231680*f_5 - 5654345 - 23976*pi**4)/335923200","16602":"-n**12*(n - 3)**3*(n - 2)**3*(9259920*f_3 + 12363840*f_5 - 6173875 + 108864*pi**4)/4031078400","16603":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(9253440*f_3**2 - 23040360*f_3 + 4021920*f_5 + 2689925 + 2880*pi**6 + 29652*pi**4)/783820800","16604":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(5171040*f_3**2 - 12840660*f_3 + 529200*f_5 - 15582*pi**4 - 1440*pi**6 + 4338635)/783820800","16605":"-n**12*(n - 3)**3*(n - 2)**3*(21384*f_3 - 324*pi**4 + 109255)/33592320","16606":"n**12*(n - 3)**4*(n - 2)**2*(6356880*f_3 + 1671840*f_5 - 10644805 + 16848*pi**4)/167961600","16607":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(11880*f_3**2 - 63360*f_3 + 217710*f_5 - 96315 - 576*pi**4 - 20*pi**6)/2332800","16608":"-n**12*(n - 3)**3*(n - 2)**3*(2076840*f_3 + 816480*f_5 + 4212*pi**4 + 7521515)/2015539200","16609":"n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 - 4615380*f_3 + 11869200*f_5 - 8381065 - 2400*pi**6 + 26082*pi**4)/391910400","16610":"-n**12*(n - 3)**4*(n - 2)**2*(313560*f_3 - 293760*f_5 - 666*pi**4 + 64855)/18662400","16611":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(401760*f_3**2 - 832500*f_3 + 717120*f_5 - 480*pi**6 - 3714*pi**4 + 551815)/27993600","16612":"-n**12*(n - 3)**2*(n - 2)**4*(98787600*f_3 + 17729280*f_5 - 118409695 - 40176*pi**4)/12093235200","16613":"n**12*(n - 3)**3*(n - 2)**3*(11079180*f_3 - 1389960*f_5 - 12673655 + 648*pi**4)/503884800","16614":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(589680*f_3**2 - 1385790*f_3 + 340200*f_5 - 480*pi**6 - 2121*pi**4 + 963830)/65318400","16615":"-n**12*(n - 3)**3*(n - 2)**3*(89400*f_3 - 1233360*f_5 - 2802*pi**4 + 1083655)/111974400","16616":"-n**12*(n - 3)**2*(n - 2)**4*(1278072*f_3 + 128304*f_5 - 1071659 - 5508*pi**4)/403107840","16617":"-n**12*(n - 3)**2*(n - 2)**4*(936900*f_3 - 481140*f_5 - 7641*pi**4 + 687100)/503884800","16618":"-n**12*(n - 3)**4*(n - 2)**2*(1088640*f_3**2 + 126917280*f_3 - 99701280*f_5 - 31487015 - 14400*pi**6 + 72576*pi**4)/2351462400","16619":"-n**12*(n - 3)**4*(n - 2)**2*(7620480*f_3**2 + 134197560*f_3 - 66769920*f_5 - 90682585 - 14400*pi**6 + 150822*pi**4)/2351462400","16620":"-n**12*(n - 3)**4*(n - 2)**2*(5443200*f_3**2 + 21341880*f_3 + 54250560*f_5 - 81422705 - 92988*pi**4 + 14400*pi**6)/2351462400","16621":"n**12*(n - 3)**4*(n - 2)**2*(349488*f_3 - 1018656*f_5 - 432*pi**4 + 811279)/44789760","16622":"n**12*(n - 3)**4*(n - 2)**2*(239760*f_3 + 660960*f_5 - 2098525 + 9504*pi**4)/223948800","16623":"-n**12*(n - 3)**3*(n - 2)**3*(123120*f_3 - 258925 + 648*pi**4)/167961600","16624":"n**12*(n - 3)**3*(n - 2)**3*(1197180*f_3 - 1833625 - 5184*pi**4)/503884800","16625":"-n**12*(n - 3)**3*(n - 2)**3*(2153880*f_3 - 764640*f_5 - 3592955 + 10332*pi**4)/335923200","16626":"n**12*(n - 3)**3*(n - 2)**3*(975960*f_3 - 2216160*f_5 - 7092*pi**4 + 2609615)/335923200","16627":"n**12*(n - 3)**3*(n - 2)**3*(650160*f_3 - 144180*f_5 - 402035 - 2376*pi**4)/41990400","16628":"-n**12*(n - 3)**3*(n - 2)**3*(4558680*f_3 - 4024080*f_5 - 82296*pi**4 + 4370155)/1007769600","16629":"-n**12*(n - 3)**3*(n - 2)**3*(3398760*f_3 - 5277960*f_5 - 29808*pi**4 - 197675)/1007769600","16630":"n**12*(n - 3)**2*(n - 2)**4*(358560*f_3 - 87480*f_5 - 558995 + 4374*pi**4)/1007769600","16631":"-n**12*(n - 3)**2*(n - 2)**4*(4520880*f_3 + 2643840*f_5 - 40176*pi**4 - 1369355)/4031078400","16632":"n**12*(n - 3)**2*(n - 2)**4*(942840*f_3 - 204120*f_5 + 162*pi**4 + 49495)/1007769600","16633":"n**12*(n - 3)**4*(n - 2)**2*(6551280*f_3 - 14774400*f_5 + 3535585 + 59616*pi**4)/671846400","16634":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(650160*f_3**2 + 7560*pi**4*f_3 + 5544000*f_3 - 6470100*f_5 - 910035*f_7 - 7056*pi**4 + 100*pi**6)/48988800","16635":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(45360*f_3**2 - 9972270*f_3 + 869400*f_5 - 20853*pi**4 - 240*pi**6 + 13926640)/195955200","16636":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(498960*f_3**2 + 9051840*f_3 + 6819120*f_5 - 26478235 + 240*pi**6 + 23436*pi**4)/391910400","16637":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(8640*f_3**2 + 46710*f_3 - 40140*f_5 - 207*pi**4 - 20*pi**6 + 10620)/2332800","16638":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1134000*f_3**2 - 4997790*f_3 + 914760*f_5 - 3244745 - 240*pi**6 + 35343*pi**4)/1175731200","16639":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(3326400*f_3**2 + 3024*pi**4*f_3 + 10212300*f_3 - 30907800*f_5 + 2472120*f_7 - 2000*pi**6 + 11466*pi**4 + 13285755)/97977600","16640":"n**12*(n - 3)**4*(n - 2)**2*(453600*f_3**2 - 1776600*f_3 - 1205820*f_5 - 2400*pi**6 + 763805 + 14364*pi**4)/195955200","16641":"n**12*(n - 3)**4*(n - 2)**2*(57000*f_3 + 227880*f_5 - 438275 + 1464*pi**4)/18662400","16642":"-n**12*(n - 3)**2*(n - 2)**4*(2167560*f_3 - 1749600*f_5 - 8424*pi**4 + 6997385)/3023308800","16643":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(544320*f_3**2 + 68754420*f_3 + 18431280*f_5 - 107464595 - 94542*pi**4 - 2160*pi**6)/2351462400","16644":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(11612160*f_3**2 - 3493980*f_3 - 4944240*f_5 - 4560*pi**6 - 43638*pi**4 + 565285)/391910400","16645":"-n**12*(n - 3)**4*(n - 2)**2*(245700*f_3 - 401760*f_5 - 702*pi**4 + 456415)/55987200","16646":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(219240*f_3**2 - 974400*f_3 - 1033200*f_5 - 5649*pi**4 + 640*pi**6 + 1728440)/32659200","16647":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(15876*f_3**2 + 10710*f_3 - 71568*f_5 - 105*pi**4 + 26*pi**6 + 35147)/1088640","16648":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(695520*f_3**2 - 773430*f_3 + 1711080*f_5 - 2120*pi**6 + 159635 + 4851*pi**4)/130636800","16649":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1905120*f_3**2 - 1622460*f_3 - 9828000*f_5 - 28014*pi**4 + 1440*pi**6 + 11440345)/130636800","16650":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(7128*f_3**2 - 169224*f_3 + 134136*f_5 - 30892 - 141*pi**4 + 72*pi**6)/1866240","16651":"-n**12*(n - 3)**3*(n - 2)**3*(199680*f_3 + 270000*f_5 - 402505 + 462*pi**4)/55987200","16652":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(7711200*f_3**2 - 11662140*f_3 - 1360800*f_5 + 4242*pi**4 + 960*pi**6 + 6619585)/2351462400","16653":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(189000*f_3**2 - 10985310*f_3 - 3024*pi**4*f_3 + 11947320*f_5 + 235305*f_7 + 2331*pi**4 + 800*pi**6)/24494400","16654":"-n**12*(n - 3)**3*(n - 2)**3*(324000*f_3 + 163296*f_5 - 412889)/268738560","16655":"n**12*(n - 3)**3*(n - 2)**3*(345600*f_3 - 349920*f_5 - 1868195 + 11664*pi**4)/1343692800","16656":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(285120*f_3**2 + 3892680*f_3 + 1991520*f_5 - 9575555 + 240*pi**6 + 11592*pi**4)/167961600","16657":"-n**12*(n - 3)**2*(n - 2)**4*(4287330*f_3 + 539460*f_5 - 1473875 + 243*pi**4)/1511654400","16658":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(272160*f_3**2 + 74115720*f_3 + 5080320*f_5 - 85101485 - 109368*pi**4 - 2880*pi**6)/4702924800","16659":"n**12*(n - 3)**3*(n - 2)**3*(2442960*f_3 - 4769280*f_5 - 27216*pi**4 + 3423805)/2687385600","16660":"-n**12*(n - 3)**3*(n - 2)**3*(230850*f_3 - 53460*f_5 - 303355 + 1458*pi**4)/167961600","16661":"-n**12*(n - 3)**2*(n - 2)**4*(98820*f_3 + 612360*f_5 - 1134*pi**4 - 69085)/1511654400","16662":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(113400*f_3**2 + 148260*f_3 - 630315*f_5 + 37100 + 120*pi**6 + 1302*pi**4)/97977600","16663":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(18144*f_3**2 + 55608*f_3 - 46494*f_5 - 48*pi**6 - 294*pi**4 + 63721)/19595520","16664":"-n**12*(n - 3)**2*(n - 2)**4*(5725080*f_3 - 26244*pi**4 + 2455285)/6046617600","16665":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(120960*f_3**2 + 755160*f_3 - 1486800*f_5 - 756*pi**4 + 275275 + 800*pi**6)/391910400","16666":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(846720*f_3**2 - 469560*f_3 + 3134880*f_5 - 9469005 - 3612*pi**4 + 7520*pi**6)/261273600","16667":"n**12*(n - 3)**3*(n - 2)**3*(455040*f_3 - 120960*f_5 - 4176*pi**4 - 198565)/223948800","16668":"n**12*(n - 3)**3*(n - 2)**3*(972720*f_3 - 872640*f_5 - 5976*pi**4 + 159155)/447897600","16669":"n**12*(n - 3)**2*(n - 2)**4*(268920*f_3 - 648*pi**4 + 129445)/1007769600","16670":"-n**12*(n - 3)**3*(n - 2)**3*(806760*f_3 + 835920*f_5 - 2821195 + 10368*pi**4)/503884800","16671":"n**12*(n - 3)**3*(n - 2)**3*(2376864*f_3 + 139968*f_5 - 2974135 + 3888*pi**4)/403107840","16672":"-n**12*(n - 3)**3*(n - 2)**3*(1144368*f_3 - 979776*f_5 + 4217 + 3888*pi**4)/806215680","16673":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(861840*f_3**2 + 2855160*f_3 - 2978640*f_5 - 4479265 + 480*pi**6 + 25368*pi**4)/783820800","16674":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(241920*f_3**2 + 567840*f_3 + 504000*f_5 - 1239805 - 800*pi**6 + 1512*pi**4)/391910400","16675":"n**12*(n - 3)**3*(n - 2)**3*(3952800*f_3 - 2430000*f_5 - 1527805 - 13284*pi**4)/1007769600","16676":"n**12*(n - 3)**3*(n - 2)**3*(64800*f_3 - 93312*f_5 - 288*pi**4 + 7099)/44789760","16677":"-n**12*(n - 3)**3*(n - 2)**3*(885600*f_3 - 1386720*f_5 + 369755 + 8856*pi**4)/1343692800","16678":"-n**12*(n - 3)**3*(n - 2)**3*(71856*f_3 - 59616*f_5 - 72*pi**4 + 11113)/44789760","16679":"n**12*(n - 3)**2*(n - 2)**4*(408240*f_3 - 2592*pi**4 + 27235)/2015539200","16680":"n**12*(n - 3)**3*(n - 2)**3*(506655*f_3 - 449550*f_5 - 1539*pi**4 + 90070)/125971200","16681":"n**12*(n - 3)**2*(n - 2)**4*(1216620*f_3 + 102060*f_5 + 2511*pi**4 + 3470075)/1511654400","16682":"-n**12*(n - 3)**3*(n - 2)**3*(377280*f_3 + 276480*f_5 - 789155 + 3024*pi**4)/223948800","16683":"-n**12*(n - 3)**3*(n - 2)**3*(35280*f_3 + 103680*f_5 - 301415 + 2232*pi**4)/223948800","16684":"n**12*(n - 3)**2*(n - 2)**4*(174960*f_3 - 1296*pi**4 - 17815)/1007769600","16685":"n**12*(n - 3)**3*(n - 2)**3*(234360*f_3 - 21600*f_5 - 1548*pi**4 - 130735)/223948800","16686":"n**12*(n - 3)**3*(n - 2)**3*(132120*f_3 - 548640*f_5 - 2124*pi**4 + 417965)/223948800","16687":"n**12*(16848*f_3 - 48131)*(n - 3)**2*(n - 2)**4/403107840","16688":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(37584*f_3**2 - 147534*f_3 - 103464*f_5 + 219*pi**4 + 48*pi**6 + 167159)/1866240","16689":"n**12*(n - 3)**4*(n - 2)**2*(3456*f_3**2 - 240528*f_3 + 105264*f_5 + 72*pi**4 + 155093)/2488320","16690":"n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 + 52975440*f_3 - 64471680*f_5 - 9600*pi**6 - 5395915 + 119952*pi**4)/1567641600","16691":"-n**12*(n - 3)**4*(n - 2)**2*(14492520*f_3 + 4160160*f_5 - 24389365 + 20412*pi**4)/335923200","16692":"n**12*(n - 3)**4*(n - 2)**2*(2086560*f_3 + 816480*f_5 + 33048*pi**4 + 3975005)/671846400","16693":"-n**12*(n - 3)**4*(n - 2)**2*(1620*f_3 - 14256*f_5 - 135*pi**4 + 28699)/2799360","16694":"-n**12*(n - 3)**4*(n - 2)**2*(267840*f_3 + 93960*f_5 - 214445 - 1728*pi**4)/27993600","16695":"-n**12*(n - 3)**3*(n - 2)**3*(4374000*f_3 - 12960*f_5 - 1944*pi**4 + 1064495)/671846400","16696":"-n**12*(n - 3)**3*(n - 2)**3*(3693600*f_3 - 5802505 - 7776*pi**4)/671846400","16697":"n**12*(n - 3)**4*(n - 2)**2*(45360*f_3**2 - 3632580*f_3 + 1595160*f_5 - 600*pi**6 + 1466395 + 17577*pi**4)/97977600","16698":"n**12*(n - 3)**4*(n - 2)**2*(580608*f_3**2 + 283248*f_3 + 10438848*f_5 - 14308175 - 1920*pi**6 + 46368*pi**4)/313528320","16699":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(22056*f_3 - 7344*f_5 - 13679 - 28*pi**4)/622080","16700":"-n**12*(n - 3)**4*(n - 2)**2*(234900*f_3 - 374220*f_5 - 1107*pi**4 + 209860)/27993600","16701":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(42660*f_3**2 - 993510*f_3 + 108*pi**4*f_3 + 1164150*f_5 - 15795*f_7 - 50*pi**6 - 34875 + 45*pi**4)/3499200","16702":"n**12*(n - 3)**4*(n - 2)**2*(4165830*f_3 + 413100*f_5 - 5325055 + 243*pi**4)/83980800","16703":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(619920*f_3**2 - 9503550*f_3 - 3024*pi**4*f_3 + 9603720*f_5 + 334530*f_7 + 4221*pi**4 + 500*pi**6)/24494400","16704":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(45360*f_3**2 - 569940*f_3 + 764190*f_5 - 80*pi**6 - 588*pi**4 - 7875)/5443200","16705":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(245700*f_3**2 - 3039750*f_3 - 756*pi**4*f_3 + 3209850*f_5 - 144585*f_7 + 50*pi**6 + 819*pi**4)/6123600","16706":"-n**12*(n - 3)**3*(n - 2)**3*(2180520*f_3 - 816480*f_5 - 3621895 - 6156*pi**4)/2015539200","16707":"n**12*(n - 3)**4*(n - 2)**2*(2010420*f_3 + 1924560*f_5 - 3671120 + 9963*pi**4)/167961600","16708":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(164160*f_3**2 - 248490*f_3 - 432*pi**4*f_3 - 206820*f_5 - 20790*f_7 + 225*pi**4 + 130815 + 200*pi**6)/2332800","16709":"-n**12*(n - 3)**4*(n - 2)**2*(975888*f_3 - 653184*f_5 - 5184*pi**4 + 120107)/67184640","16710":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(3538080*f_3**2 - 9617720*f_3 + 65520*f_5 + 240*pi**6 + 6748*pi**4 + 5244295)/261273600","16711":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(529200*f_3**2 + 2397570*f_3 - 8242920*f_5 - 4053*pi**4 + 320*pi**6 + 5099290)/65318400","16712":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(1039500*f_3**2 - 7001190*f_3 - 756*pi**4*f_3 + 6768720*f_5 - 737100*f_7 + 441*pi**4 + 950*pi**6)/24494400","16713":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(343980*f_3**2 + 5292*pi**4*f_3 + 1096830*f_3 - 1835820*f_5 + 62370*f_7 - 8001*pi**4 - 50*pi**6)/24494400","16714":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(75060*f_3**2 + 432*pi**4*f_3 + 834660*f_3 - 1111410*f_5 + 79785*f_7 - 738*pi**4 - 50*pi**6)/3499200","16715":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 35)*(540540*f_3**2 + 378*pi**4*f_3 + 4282110*f_3 - 6079500*f_5 - 87885*f_7 - 550*pi**6 + 2331*pi**4 + 905625)/12247200","16716":"-n**12*(n - 3)**3*(n - 2)**3*(4352940*f_3 + 767880*f_5 - 12596915 - 1134*pi**4)/503884800","16717":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(585900*f_3**2 - 6075090*f_3 - 756*pi**4*f_3 + 6352920*f_5 - 518805*f_7 - 250*pi**6 + 8001*pi**4)/48988800","16718":"n**12*(n - 3)**2*(n - 2)**4*(252720*f_3 - 1415225 + 1296*pi**4)/1007769600","16719":"n**12*(n - 3)**3*(n - 2)**3*(760320*f_3 + 699840*f_5 - 33048*pi**4 + 2641945)/1343692800","16720":"n**12*(n - 3)**3*(n - 2)**3*(909900*f_3 - 913235 - 3942*pi**4)/167961600","16721":"-n**12*(n - 3)**2*(n - 2)**4*(1247040*f_3 + 233280*f_5 - 19656*pi**4 + 780095)/2687385600","16722":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(8640*f_3**2 + 108*pi**4*f_3 + 213120*f_3 - 266175*f_5 + 3645*f_7 - 279*pi**4 + 25*pi**6)/874800","16723":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1164240*f_3**2 + 3692850*f_3 - 13686120*f_5 - 880*pi**6 - 1533*pi**4 + 8924230)/65318400","16724":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(861840*f_3**2 - 1207962*f_3 - 1353240*f_5 + 48*pi**6 + 5985*pi**4 + 1031716)/39191040","16725":"-n**12*(n - 3)**4*(n - 2)**2*(707616*f_3**2 + 11291238*f_3 - 2882628*f_5 - 9638020 - 720*pi**6 - 6237*pi**4)/117573120","16726":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(26460*f_3**2 - 137550*f_3 - 32760*f_5 - 130*pi**6 - 441*pi**4 + 363685)/5443200","16727":"n**12*(n - 3)**4*(n - 2)**2*(5391360*f_3 + 4548960*f_5 - 11741275 + 11664*pi**4)/335923200","16728":"n**12*(n - 3)**3*(n - 2)**3*(2061720*f_3 + 129600*f_5 - 4097635 - 2106*pi**4)/335923200","16729":"n**12*(n - 3)**3*(n - 2)**3*(2256120*f_3 + 116640*f_5 + 432*pi**4 + 1551715)/167961600","16730":"n**12*(n - 3)**3*(n - 2)**3*(2249640*f_3 + 129600*f_5 - 4885495 - 2754*pi**4)/335923200","16731":"n**12*(n - 3)**4*(n - 2)**2*(42120*f_3 - 4320*f_5 - 98225 + 2556*pi**4)/37324800","16732":"n**12*(n - 3)**3*(n - 2)**3*(834840*f_3 + 447120*f_5 - 1505255 - 2484*pi**4)/335923200","16733":"n**12*(n - 3)**3*(n - 2)**3*(278280*f_3 - 116640*f_5 - 446335 - 324*pi**4)/223948800","16734":"-n**12*(n - 3)**2*(n - 2)**4*(2036880*f_3 + 1088640*f_5 - 16416*pi**4 + 1977235)/4031078400","16735":"-n**12*(n - 3)**3*(n - 2)**3*(1953360*f_3 - 168480*f_5 - 9319945 - 3528*pi**4)/671846400","16736":"n**12*(n - 3)**3*(n - 2)**3*(2825280*f_3 - 2218715 - 5184*pi**4)/671846400","16737":"n**12*(n - 3)**4*(n - 2)**2*(181440*f_3**2 - 2872800*f_3 + 64260*f_5 - 600*pi**6 + 16443*pi**4 + 2127895)/97977600","16738":"n**12*(n - 3)**4*(n - 2)**2*(3635280*f_3 - 15033600*f_5 + 6912*pi**4 + 10154915)/447897600","16739":"n**12*(n - 3)**3*(n - 2)**3*(2579040*f_3 - 291600*f_5 - 8482195 + 9072*pi**4)/335923200","16740":"-n**12*(n - 3)**3*(n - 2)**3*(1042560*f_3 - 25920*f_5 - 1650445 + 6804*pi**4)/223948800","16741":"n**12*(n - 3)**3*(n - 2)**3*(54036*f_3 + 5184*f_5 - 68239 - 315*pi**4)/11197440","16742":"n**12*(n - 3)**3*(n - 2)**3*(723816*f_3 + 77760*f_5 - 459797 - 486*pi**4)/201553920","16743":"n**12*(n - 3)**3*(n - 2)**3*(13018320*f_3 + 2682720*f_5 - 16356535 - 162*pi**4)/1007769600","16744":"n**12*(n - 3)**4*(n - 2)**2*(46320*f_3 + 118800*f_5 - 137915 - 24*pi**4)/12441600","16745":"n**12*(n - 3)**4*(n - 2)**2*(7992*f_3 - 864*f_5 - 30913 + 468*pi**4)/7464960","16746":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(20160*f_3 - 466560*f_5 - 456*pi**4 + 577675)/9331200","16747":"n**12*(n - 3)**4*(n - 2)**2*(3004560*f_3 - 6130080*f_5 - 3456*pi**4 + 4048835)/223948800","16748":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(2700*f_3**2 - 18450*f_3 + 14328*f_5 - 12555 + 27*pi**4 + 14*pi**6)/466560","16749":"-n**12*(n - 3)**3*(n - 2)**3*(1240560*f_3 + 868320*f_5 - 7925665 - 2232*pi**4)/671846400","16750":"n**12*(n - 3)**4*(n - 2)**2*(15228*f_3 - 79056*f_5 - 108*pi**4 + 30541)/5598720","16751":"-n**12*(n - 3)**4*(n - 2)**2*(149310*f_3 - 40500*f_5 - 125110 + 81*pi**4)/13996800","16752":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(370440*f_3**2 + 408870*f_3 - 2043720*f_5 + 1701*pi**4 + 440*pi**6 + 599025)/16329600","16753":"n**12*(n - 3)**4*(n - 2)**2*(4571640*f_3 + 7503840*f_5 - 14044105 + 13932*pi**4)/335923200","16754":"-21157261*n**12*(n - 3)**2*(n - 2)**4/1209323520","16755":"-n**12*(n - 3)**3*(n - 2)**3*(204660*f_3 + 664200*f_5 - 1578655 + 4374*pi**4)/167961600","16756":"n**12*(n - 3)**3*(n - 2)**3*(2825280*f_3 - 2218715 - 5184*pi**4)/671846400","16757":"-n**12*(n - 3)**3*(n - 2)**3*(3693600*f_3 - 5802505 - 7776*pi**4)/671846400","16758":"n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 - 7363440*f_3 + 15634080*f_5 - 13598515 - 9600*pi**6 + 69552*pi**4)/1567641600","16759":"-n**12*(n - 3)**3*(n - 2)**3*(140400*f_3 + 6480*f_5 - 1944*pi**4 + 4491235)/335923200","16760":"-n**12*(n - 3)**4*(n - 2)**2*(435456*f_3**2 + 20851992*f_3 + 23151744*f_5 - 49105595 - 38556*pi**4 + 2880*pi**6)/470292480","16761":"-n**12*(n - 3)**3*(n - 2)**3*(267300*f_3 - 583855 - 324*pi**4)/167961600","16762":"n**12*(n - 3)**4*(n - 2)**2*(217728*f_3**2 - 16783200*f_3 + 2540160*f_5 - 2880*pi**6 + 45360*pi**4 + 16737077)/470292480","16763":"-n**12*(n - 3)**4*(n - 2)**2*(14152320*f_3**2 + 154722960*f_3 - 104328000*f_5 - 83685385 - 14400*pi**6 - 58968*pi**4)/2351462400","16764":"-n**12*(1188*f_3 + 36491)*(n - 3)**2*(n - 2)**4/16796160","16765":"n**12*(n - 3)**2*(n - 2)**4*(147420*f_3 - 153775 - 324*pi**4)/503884800","16766":"n**12*(n - 3)**3*(n - 2)**3*(46440*f_3 - 272160*f_5 - 3348*pi**4 + 194525)/223948800","16767":"n**12*(n - 3)**3*(n - 2)**3*(288936*f_3 - 23328*f_5 - 246071 - 756*pi**4)/44789760","16768":"-1504409*n**12*(n - 3)**4*(n - 2)**2/268738560","16769":"n**12*(n - 3)**3*(n - 2)**3*(167520*f_3 - 19440*f_5 - 252*pi**4 + 22175)/74649600","16770":"n**12*(n - 3)**2*(n - 2)**4*(147420*f_3 - 153775 - 324*pi**4)/503884800","16771":"n**12*(n - 3)**2*(n - 2)**4*(887112*f_3 - 163296*f_5 - 594131 + 324*pi**4)/1209323520","16772":"-n**12*(n - 3)**2*(n - 2)**4*(382320*f_3 - 2592*pi**4 + 442505)/1007769600","16773":"-n**12*(n - 3)**3*(n - 2)**3*(18396*f_3 - 19440*f_5 - 5753 + 108*pi**4)/11197440","16774":"n**12*(n - 3)**4*(n - 2)**2*(117288*f_3 + 36288*f_5 - 231605 + 540*pi**4)/22394880","16775":"n**12*(n - 3)**3*(n - 2)**3*(1425600*f_3 - 5184*pi**4 - 430235)/671846400","16776":"n**12*(n - 3)**3*(n - 2)**3*(223020*f_3 + 644760*f_5 - 9558*pi**4 + 197515)/335923200","16777":"n**12*(n - 3)**4*(n - 2)**2*(511920*f_3 + 660960*f_5 - 3354565 + 13392*pi**4)/223948800","16778":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(146240*f_3 + 2880*f_5 - 204075 - 24*pi**4)/37324800","16779":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1451520*f_3**2 - 5943560*f_3 + 1048320*f_5 + 10255 + 1440*pi**6 + 17332*pi**4)/522547200","16780":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(665280*f_3**2 - 50366400*f_3 - 9777600*f_5 - 5712*pi**4 + 320*pi**6 + 78198645)/783820800","16781":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(54432*f_3**2 - 4032756*f_3 + 1424304*f_5 - 15246*pi**4 - 576*pi**6 + 8803795)/940584960","16782":"6698483*n**12*(n - 3)*(n - 2)**5/1209323520","16783":"n**12*(n - 3)**3*(n - 2)**3*(7575120*f_3 + 1289520*f_5 - 15508855 - 5832*pi**4)/671846400","16784":"n**12*(n - 3)**3*(n - 2)**3*(1302480*f_3 + 816480*f_5 - 13329515 - 11826*pi**4)/1007769600","16785":"-n**12*(n - 3)**3*(n - 2)**3*(1193760*f_3 - 25920*f_5 - 1864645 + 6372*pi**4)/223948800","16786":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(128520*f_3**2 - 530460*f_3 + 55440*f_5 - 6678*pi**4 - 380*pi**6 + 1345365)/32659200","16787":"n**12*(n - 3)**4*(n - 2)**2*(5874120*f_3 + 20023200*f_5 - 29238035 + 41148*pi**4)/671846400","16788":"n**12*(n - 3)**3*(n - 2)**3*(9581760*f_3 + 965520*f_5 - 16409395 - 9288*pi**4)/335923200","16789":"-n**12*(n - 3)**4*(n - 2)**2*(34560*f_3**2 + 874560*f_3 - 615600*f_5 - 388265 - 888*pi**4)/12441600","16790":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(326592*f_3**2 - 3369240*f_3 + 308448*f_5 + 1152*pi**6 + 17892*pi**4 + 1862665)/627056640","16791":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(8640*f_3**2 + 1224760*f_3 - 224640*f_5 - 63665 + 160*pi**6 + 5668*pi**4)/223948800","16792":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(6048*f_3**2 + 191996*f_3 + 158256*f_5 - 360605 - 64*pi**6 - 70*pi**4)/17418240","16793":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(302400*f_3**2 + 224420*f_3 - 967680*f_5 - 1162*pi**4 - 80*pi**6 + 522025)/87091200","16794":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(544320*f_3**2 - 1519420*f_3 - 564480*f_5 - 3178*pi**4 - 80*pi**6 + 2302825)/87091200","16795":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(252720*f_3**2 + 157110*f_3 - 2178360*f_5 - 240*pi**6 - 327*pi**4 + 1942990)/18662400","16796":"n**12*(n - 3)**3*(n - 2)**3*(19486980*f_3 + 3470040*f_5 - 20690305 - 11178*pi**4)/1007769600","16797":"-n**12*(n - 3)**2*(n - 2)**4*(613440*f_3 - 864*pi**4 + 3312755)/671846400","16798":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(302400*f_3**2 + 33908280*f_3 + 43384320*f_5 - 91575505 + 800*pi**6 + 39732*pi**4)/522547200","16799":"-n**12*(1188*f_3 + 36491)*(n - 3)**2*(n - 2)**4/16796160","16800":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(453600*f_3**2 + 2334570*f_3 - 8028720*f_5 - 2793*pi**4 + 120*pi**6 + 5099290)/65318400","16801":"-n**12*(n - 3)**3*(n - 2)**3*(1530900*f_3 + 437400*f_5 + 2349*pi**4 + 295495)/251942400","16802":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(604800*f_3**2 + 18238080*f_3 + 1461600*f_5 - 21425145 - 2720*pi**6 - 4704*pi**4)/522547200","16803":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(52920*f_3**2 - 212310*f_3 - 217980*f_5 - 1449*pi**4 - 40*pi**6 + 633465)/32659200","16804":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(5050080*f_3**2 - 1010520*f_3 + 12096*pi**4*f_3 - 43238160*f_5 - 4037040*f_7 - 4400*pi**6 - 13860*pi**4 + 47174085)/195955200","16805":"n**12*(n - 3)**4*(n - 2)**2*(272160*f_3**2 - 46998630*f_3 - 6452460*f_5 - 3600*pi**6 + 58401*pi**4 + 57402905)/587865600","16806":"-n**12*(n - 3)**4*(n - 2)**2*(4352400*f_3 + 4510080*f_5 - 9936755 + 432*pi**4)/223948800","16807":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(211680*f_3**2 - 30405060*f_3 + 6048*pi**4*f_3 + 48862800*f_5 + 941220*f_7 - 17073315 - 30366*pi**4 + 4400*pi**6)/97977600","16808":"n**12*(n - 3)**2*(n - 2)**4*(77760*f_3 - 81*pi**4 + 10576345)/755827200","16809":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(408240*f_3**2 - 4902450*f_3 + 6630120*f_5 - 1183630 - 720*pi**6 + 1533*pi**4)/65318400","16810":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(196560*f_3**2 - 1330770*f_3 - 2976120*f_5 - 320*pi**6 + 4389*pi**4 + 3874570)/65318400","16811":"n**12*(n - 3)**3*(n - 2)**3*(1406160*f_3 - 1567135 - 1296*pi**4)/167961600","16812":"n**12*(n - 3)**3*(n - 2)**3*(1236060*f_3 + 204120*f_5 - 3564*pi**4 + 529375)/1007769600","16813":"-n**12*(n - 3)**3*(n - 2)**3*(3537*f_3 - 4374*f_5 - 11477 + 81*pi**4)/5598720","16814":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(99792*f_3**2 + 2666916*f_3 + 665280*f_5 - 4430237 - 1638*pi**4 + 48*pi**6)/78382080","16815":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1209600*f_3**2 - 15943200*f_3 + 5977440*f_5 - 2706165 - 2080*pi**6 - 15792*pi**4)/3135283200","16816":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(146240*f_3 + 2880*f_5 - 204075 - 24*pi**4)/37324800","16817":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(18900*f_3**2 - 243810*f_3 + 423360*f_5 - 308945 - 21*pi**4 + 130*pi**6)/5443200","16818":"n**12*(n - 3)**4*(n - 2)**2*(11100240*f_3 + 5443200*f_5 - 18095945 + 12312*pi**4)/335923200","16819":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(51840*f_3**2 - 216*pi**4*f_3 + 270270*f_3 - 522180*f_5 + 198450*f_7 - 210165 - 153*pi**4 + 200*pi**6)/2332800","16820":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(46440*f_3**2 - 1143540*f_3 - 756*pi**4*f_3 + 1340100*f_5 - 57105*f_7 - 100*pi**6 + 1332*pi**4)/3499200","16821":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1209600*f_3**2 - 19326720*f_3 + 50400*f_5 - 2080*pi**6 - 19488*pi**4 + 25545345)/522547200","16822":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2358720*f_3**2 - 7712460*f_3 - 7182000*f_5 - 3120*pi**6 + 3669085 + 62874*pi**4)/783820800","16823":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(347760*f_3**2 - 4697280*f_3 - 5292*pi**4*f_3 + 5959800*f_5 - 836325*f_7 - 1000*pi**6 + 11214*pi**4)/24494400","16824":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(69930*f_3**2 - 996870*f_3 - 308700*f_5 - 2856*pi**4 + 395*pi**6 + 1359610)/16329600","16825":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(559440*f_3**2 + 3024*pi**4*f_3 + 5065830*f_3 - 6957720*f_5 + 558495*f_7 - 8001*pi**4 + 100*pi**6)/24494400","16826":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2948400*f_3**2 - 3283980*f_3 - 4929120*f_5 - 11172*pi**4 - 480*pi**6 + 7843745)/391910400","16827":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2154600*f_3**2 - 18729270*f_3 - 60480*f_5 + 120*pi**6 + 18648*pi**4 + 20582275)/587865600","16828":"-n**12*(n - 3)**4*(n - 2)**2*(255960*f_3 - 6480*f_5 - 210305 - 936*pi**4)/18662400","16829":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(514080*f_3**2 + 7560*pi**4*f_3 + 5181120*f_3 - 7150500*f_5 - 235305*f_7 - 11592*pi**4 + 1000*pi**6)/24494400","16830":"-n**12*(n - 3)**3*(n - 2)**3*(3583440*f_3 + 816480*f_5 - 8424*pi**4 + 1134235)/4031078400","16831":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(616140*f_3**2 + 5292*pi**4*f_3 + 5451390*f_3 - 6768720*f_5 - 513135*f_7 - 8001*pi**4 - 50*pi**6)/24494400","16832":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(151200*f_3**2 - 1354500*f_3 - 378*pi**4*f_3 + 1534050*f_5 + 28350*f_7 - 950*pi**6 + 6363*pi**4)/12247200","16833":"-n**12*(n - 3)**4*(n - 2)**2*(4118850*f_3 + 1492020*f_5 - 7042295 + 7857*pi**4)/83980800","16834":"n**12*(n - 4)*(n - 3)*(n - 2)**2*(n**2 - 5*n + 10)*(725760*f_3**2 + 2451960*f_3 - 3832290*f_5 - 87885*f_7 - 4788*pi**4 + 500*pi**6)/8164800","16835":"-n**12*(n - 3)**4*(n - 2)**2*(756000*f_3 - 272160*f_5 - 8026775 - 7074*pi**4)/335923200","16836":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(116640*f_3**2 - 458220*f_3 + 1529280*f_5 - 480*pi**6 - 441725 - 2526*pi**4)/18662400","16837":"-n**12*(n - 3)**4*(n - 2)**2*(1905120*f_3**2 + 48676950*f_3 - 23802660*f_5 - 37806755 - 3600*pi**6 + 73143*pi**4)/587865600","16838":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(128520*f_3**2 + 647640*f_3 - 794115*f_5 - 320*pi**6 + 252*pi**4 + 206535)/8164800","16839":"n**12*(n - 3)**4*(n - 2)**2*(2360340*f_3 + 1924560*f_5 - 4137680 + 9963*pi**4)/167961600","16840":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(154980*f_3**2 - 6479550*f_3 - 756*pi**4*f_3 + 7222320*f_5 - 399735*f_7 + 50*pi**6 + 6111*pi**4)/48988800","16841":"n**12*(n - 3)**3*(n - 2)**3*(87480*f_3 - 144*pi**4 + 9385)/18662400","16842":"n**12*(n - 3)**3*(n - 2)**3*(229680*f_3 - 2142720*f_5 + 576*pi**4 + 1046365)/447897600","16843":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(36288*f_3**2 - 852096*f_3 + 2213568*f_5 - 900641 - 480*pi**6 - 168*pi**4)/52254720","16844":"-n**12*(n - 3)**4*(n - 2)**2*(267840*f_3 - 246240*f_5 - 2592*pi**4 - 75335)/74649600","16845":"-n**12*(n - 3)**4*(n - 2)**2*(5535216*f_3 - 1524096*f_5 - 3981821 - 6480*pi**4)/134369280","16846":"n**12*(n - 3)**2*(n - 2)**4*(11502*f_3 - 50301*f_5 + 299902)/75582720","16847":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(979020*f_3**2 + 756*pi**4*f_3 + 938070*f_3 - 2610720*f_5 + 618030*f_7 - 8001*pi**4 + 250*pi**6)/24494400","16848":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(64800*f_3**2 - 719550*f_3 - 44280*f_5 - 729*pi**4 - 60*pi**6 + 990395)/6998400","16849":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(62640*f_3**2 - 1533690*f_3 + 216*pi**4*f_3 + 1533960*f_5 + 33615*f_7 - 477*pi**4 + 200*pi**6)/3499200","16850":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4898880*f_3**2 - 11932200*f_3 + 17871840*f_5 - 13040615 - 5760*pi**6 + 153468*pi**4)/4702924800","16851":"n**12*(n - 3)**2*(n - 2)**4*(581472*f_3 - 1512*pi**4 + 310255)/403107840","16852":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(332640*f_3**2 + 3024*pi**4*f_3 + 3606750*f_3 - 4444020*f_5 + 102060*f_7 - 500*pi**6 - 4221*pi**4)/24494400","16853":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(574560*f_3**2 - 675360*f_3 - 5292*pi**4*f_3 + 894600*f_5 + 155925*f_7 - 2200*pi**6 + 16506*pi**4)/24494400","16854":"-n**12*(n - 3)**2*(n - 2)**4*(972000*f_3 + 432*pi**4 + 1179955)/671846400","16855":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(3780*f_3**2 + 5292*pi**4*f_3 + 5836950*f_3 - 6712020*f_5 + 62370*f_7 - 950*pi**6 - 2331*pi**4)/24494400","16856":"n**12*(n - 3)**3*(n - 2)**3*(907200*f_3 - 816480*f_5 - 1591355 - 3888*pi**4)/1343692800","16857":"n**12*(n - 3)**3*(n - 2)**3*(4184460*f_3 - 29160*f_5 + 546005 + 6642*pi**4)/503884800","16858":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(818748*f_3**2 - 907116*f_3 - 496692*f_5 - 2037*pi**4 - 66*pi**6 + 1037036)/19595520","16859":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(13230*f_3**2 + 1974*f_3 + 126*pi**4*f_3 - 44310*f_5 + 20223*f_7 - 252*pi**4 + 20*pi**6)/68040","16860":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(514080*f_3**2 + 4032*pi**4*f_3 + 5951400*f_3 - 7350000*f_5 + 945*f_7 - 800*pi**6 + 756*pi**4)/1360800","16861":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(824040*f_3**2 - 6439650*f_3 + 504*pi**4*f_3 + 5471340*f_5 + 607635*f_7 - 1827*pi**4 + 500*pi**6)/1360800","16862":"n**12*(n - 3)**4*(n - 2)**2*(1532520*f_3 - 3110400*f_5 - 1979005 + 28188*pi**4)/83980800","16863":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(408240*f_3**2 + 278775*f_3 - 756000*f_5 - 4406395 - 270*pi**6 + 6027*pi**4)/195955200","16864":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1632960*f_3**2 + 14583870*f_3 - 5261760*f_5 - 60109735 - 1080*pi**6 + 73689*pi**4)/4702924800","16865":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4752*f_3**2 - 32798*f_3 - 864*f_5 - 8*pi**6 - 55*pi**4 + 3562)/1866240","16866":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1179360*f_3**2 + 4619580*f_3 - 831600*f_5 - 5562935 - 960*pi**6 + 12474*pi**4)/43545600","16867":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1638980*f_3 + 846720*f_5 - 2689085 - 6146*pi**4 + 720*pi**6)/43545600","16868":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(105840*f_3**2 + 2520*pi**4*f_3 + 1215690*f_3 - 1559040*f_5 - 184275*f_7 - 3213*pi**4 + 100*pi**6)/1360800","16869":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(173880*f_3**2 - 5119800*f_3 - 1008*pi**4*f_3 + 5913600*f_5 - 569835*f_7 - 252*pi**4 + 400*pi**6)/1360800","16870":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(979776*f_3**2 - 3727164*f_3 + 181440*f_5 - 3402*pi**4 - 48*pi**6 + 3177979)/8709120","16871":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(226800*f_3**2 + 336*pi**4*f_3 + 468020*f_3 - 982100*f_5 - 87885*f_7 - 100*pi**6 - 42*pi**4 + 309890)/453600","16872":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(166320*f_3**2 - 1616370*f_3 - 1008*pi**4*f_3 + 859740*f_5 + 680400*f_7 + 693*pi**4 + 200*pi**6)/1360800","16873":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(1451520*f_3**2 + 423570*f_3 - 13063680*f_5 - 3720*pi**6 - 5817*pi**4 + 15041390)/32659200","16874":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(71280*f_3**2 - 203430*f_3 + 136080*f_5 - 2067*pi**4 - 120*pi**6 + 476650)/13996800","16875":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(52920*f_3**2 + 504*pi**4*f_3 + 4115370*f_3 - 2743860*f_5 - 1436400*f_7 - 1900*pi**6 + 11403*pi**4)/2721600","16876":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(44820*f_3**2 + 36*pi**4*f_3 + 431970*f_3 - 497850*f_5 - 140400*f_7 - 250*pi**6 + 1215*pi**4 + 185865)/194400","16877":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(62640*f_3**2 - 64800*f_3*f_5 - 272490*f_3 - 88740*f_5 + 357210*f_7 + 9*pi**4 + 44270)/64800","16878":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(340680*f_3 + 34560*f_5 - 467575 + 396*pi**4)/18662400","16879":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(357120*f_3**2 - 1308240*f_3 + 1152*pi**4*f_3 - 207360*f_5 - 181440*f_7 - 2376*pi**4 + 1568315)/2073600","16880":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(60480*f_3**2 - 8747340*f_3 + 2016*pi**4*f_3 + 10197600*f_5 + 1980720*f_7 - 1688085 - 7938*pi**4 + 400*pi**6)/5443200","16881":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(31860*f_3**2 + 36*pi**4*f_3 + 422250*f_3 - 508650*f_5 - 96930*f_7 - 250*pi**6 + 1215*pi**4 + 185865)/388800","16882":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(332640*f_3**2 + 2252040*f_3 - 982800*f_5 - 9492*pi**4 + 400*pi**6 + 401765)/65318400","16883":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(64260*f_3**2 - 567060*f_3 - 144*pi**4*f_3 + 483270*f_5 + 75465*f_7 - 36*pi**4 + 50*pi**6)/194400","16884":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(347760*f_3**2 + 1008*pi**4*f_3 + 318780*f_3 - 3416280*f_5 - 2264220*f_7 - 3400*pi**6 + 5922*pi**4 + 7520695)/5443200","16885":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(22680*f_3**2 - 292320*f_3 - 72*pi**4*f_3 + 581700*f_5 + 193860*f_7 - 300*pi**6 - 201965 + 612*pi**4)/2332800","16886":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(23814000*f_3**2 + 3402000*f_3*f_5 - 116145750*f_3 - 20412000*f_3_5 - 29988000*f_5 + 104186250*f_7 - 15000*pi**6 - 130725*pi**4 + 21684250 + 6189*pi**8)/22680000","16887":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(26460*f_3**2 - 215010*f_3 + 108*pi**4*f_3 - 306270*f_5 + 162810*f_7 - 350*pi**6 + 63*pi**4 + 862575)/13996800","16888":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(12096000*f_3**2 - 9072000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 98280000*f_5 - 110911500*f_7 - 6189*pi**8 + 20000*pi**6)/22680000","16889":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(32130*f_3**2 + 189*pi**4*f_3 + 204120*f_3 - 250425*f_5 - 26460*f_7 - 50*pi**6 + 189*pi**4)/85050","16890":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(18522000*f_3**2 + 9072000*f_3*f_5 - 116523750*f_3 - 20412000*f_3_5 - 49518000*f_5 + 125023500*f_7 - 15000*pi**6 - 130725*pi**4 + 21684250 + 6189*pi**8)/45360000","16891":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(149310*f_3**2 - 234150*f_3 + 2016*pi**4*f_3 + 122955*f_5 - 240975*f_7 - 2394*pi**4 + 125*pi**6)/680400","16892":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(517860*f_3**2 - 368970*f_3 - 252*pi**4*f_3 - 2590140*f_5 + 982800*f_7 - 1953*pi**4 + 692790 + 950*pi**6)/1360800","16893":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(28728000*f_3**2 - 31752000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 86940000*f_5 - 94594500*f_7 - 6189*pi**8 + 20000*pi**6)/22680000","16894":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(498960*f_3**2 - 2939370*f_3 + 2357208*f_5 - 2583*pi**4 + 96*pi**6 + 595826)/4354560","16895":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(2101680*f_3**2 - 6894510*f_3 - 5889240*f_5 + 1666980*f_7 - 6237*pi**4 - 80*pi**6 + 10229450)/10886400","16896":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(2056320*f_3**2 - 618240*f_3 + 574560*f_5 - 2720*pi**6 - 22848*pi**4 + 2113475)/43545600","16897":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(340680*f_3 + 34560*f_5 - 467575 + 396*pi**4)/18662400","16898":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(63126*f_3**2 + 221676*f_3 - 438291*f_5 + 273*pi**4 + 29*pi**6 + 37366)/272160","16899":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(151200*f_3**2 - 504*pi**4*f_3 + 4020450*f_3 - 2806440*f_5 - 1864485*f_7 - 500*pi**6 + 1827*pi**4)/1360800","16900":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(293760*f_3**2 - 912360*f_3 + 1152*pi**4*f_3 - 18720*f_5 - 90720*f_7 - 1404*pi**4 + 774215)/2073600","16901":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(44604000*f_3**2 - 61236000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 355320000*f_5 - 355225500*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","16902":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(27972000*f_3**2 - 78246000*f_3*f_5 - 86184000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 493290000*f_5 - 368786250*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","16903":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(15120*f_3**2 - 2143680*f_3 + 126*pi**4*f_3 + 2508450*f_5 + 983745*f_7 - 841365 - 200*pi**6)/1360800","16904":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(6048000*f_3**2 - 26082000*f_3*f_5 + 55188000*f_3 + 20412000*f_3_5 + 65520000*f_5 - 104186250*f_7 - 6189*pi**8 + 75600*pi**4 + 20000*pi**6)/22680000","16905":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1632960*f_3**2 - 3214890*f_3 - 3568320*f_5 - 5562445 - 1080*pi**6 + 21021*pi**4)/391910400","16906":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(5080320*f_3**2 - 19208420*f_3 + 362880*f_5 - 720*pi**6 + 6146*pi**4 + 15835925)/43545600","16907":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(2630880*f_3**2 + 6873580*f_3 + 7242480*f_5 - 13335840*f_7 - 10591315 + 480*pi**6 + 34874*pi**4)/87091200","16908":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(163440*f_3 + 17280*f_5 - 420535 + 1368*pi**4)/9331200","16909":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(9253440*f_3**2 + 5894280*f_3 + 1905120*f_5 - 22251775 - 43764*pi**4 + 2880*pi**6)/1567641600","16910":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(196560*f_3**2 + 79590*f_3 - 464940*f_5 - 740*pi**6 + 609*pi**4 + 927500)/5443200","16911":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(332640*f_3**2 - 1009050*f_3 - 49140*f_5 - 740*pi**6 + 861*pi**4 + 1726760)/2721600","16912":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(71820*f_3**2 - 2225370*f_3 + 252*pi**4*f_3 + 2663850*f_5 - 36855*f_7 - 143535 - 50*pi**6 + 63*pi**4)/680400","16913":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(4233600*f_3**2 - 9055620*f_3 + 4717440*f_5 - 1040*pi**6 + 569975 + 14574*pi**4)/21772800","16914":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(98280*f_3**2 - 2931810*f_3 + 504*pi**4*f_3 + 2163840*f_5 + 759780*f_7 - 1827*pi**4 + 500*pi**6)/1360800","16915":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(16632000*f_3**2 - 95256000*f_3*f_5 - 74844000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 508410000*f_5 - 359194500*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","16916":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(69120*f_3**2 - 115320*f_3 - 231660*f_5 - 159*pi**4 + 20*pi**6 + 352960)/777600","16917":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(798336*f_3**2 - 2243850*f_3 + 3247776*f_5 - 2040598 - 651*pi**4 + 744*pi**6)/13063680","16918":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(966*f_3 + 144*f_5 - 1864 + 9*pi**4)/38880","16919":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(1164240*f_3**2 + 4032*pi**4*f_3 + 1680000*f_3 - 3475500*f_5 - 104895*f_7 - 3276*pi**4 - 100*pi**6)/2721600","16920":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(39360*f_3**2 - 105480*f_3 - 144*pi**4*f_3 + 9000*f_5 + 168*pi**4 + 62015)/518400","16921":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(616896*f_3**2 + 1299816*f_3 - 2086560*f_5 - 576*pi**6 - 924*pi**4 + 2316923)/52254720","16922":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(6804000*f_3**2 + 26082000*f_3*f_5 - 113400000*f_3 - 20412000*f_3_5 - 63000000*f_5 + 145860750*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/22680000","16923":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(15876000*f_3**2 + 14742000*f_3*f_5 - 140616000*f_3 - 20412000*f_3_5 - 32130000*f_5 + 145860750*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/45360000","16924":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(98280*f_3**2 - 33880*f_3 + 462*pi**4*f_3 - 306950*f_5 - 213255*f_7 - 1050*pi**4 + 200*pi**6 + 280455)/453600","16925":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(4536000*f_3**2 + 26082000*f_3*f_5 - 96012000*f_3 - 20412000*f_3_5 - 51660000*f_5 + 118077750*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/22680000","16926":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(90720*f_3**2 - 297850*f_3 + 840*pi**4*f_3 + 122920*f_5 + 64260*f_7 - 1491*pi**4 + 100*pi**6)/453600","16927":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(1080*f_3**2 + 185370*f_3 + 175140*f_5 - 377055*f_7 - 23390 - 9*pi**4)/64800","16928":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(181440*f_3**2 + 2156280*f_3 - 3398220*f_5 - 660*pi**6 + 1911*pi**4 + 1613080)/5443200","16929":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(7560000*f_3**2 - 78246000*f_3*f_5 - 58968000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 374220000*f_5 - 243762750*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","16930":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(15120*f_3**2 - 95410*f_3 - 168*pi**4*f_3 + 125650*f_5 - 18900*f_7 - 50*pi**6 + 567*pi**4)/226800","16931":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4959360*f_3**2 - 7861840*f_3 + 3376800*f_5 - 10741815 + 160*pi**6 + 61376*pi**4)/522547200","16932":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(51840*f_3**2 - 137840*f_3 + 1080*f_5 + 192*pi**4 + 62735)/518400","16933":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(81270*f_3**2 - 1621830*f_3 + 252*pi**4*f_3 + 1133895*f_5 + 512190*f_7 - 126*pi**4 + 125*pi**6)/680400","16934":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(7020*f_3**2 - 27660*f_3 + 36*pi**4*f_3 + 41700*f_5 - 5265*f_7 - 50*pi**6 + 324*pi**4)/97200","16935":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(756000*f_3**2 + 27216000*f_3*f_5 - 302400*pi**4*f_3 - 61236000*f_3_5 - 302400000*f_5 + 279153000*f_7 - 70000*pi**6 + 18567*pi**8)/68040000","16936":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(3386880*f_3**2 - 7722960*f_3 + 4445280*f_5 - 24024*pi**4 - 2080*pi**6 + 5894455)/87091200","16937":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(74088000*f_3**2 - 78246000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 343980000*f_5 - 364817250*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","16938":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(1674*f_3**2 + 618*f_3 - 23706*f_5 - 42*pi**4 + 7*pi**6 + 26026)/77760","16939":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1088640*f_3**2 - 10052910*f_3 + 3568320*f_5 - 14217*pi**4 + 1080*pi**6 + 18204655)/783820800","16940":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(8316000*f_3**2 - 26082000*f_3*f_5 + 77868000*f_3 + 20412000*f_3_5 + 91980000*f_5 - 159752250*f_7 - 6189*pi**8 + 75600*pi**4 + 20000*pi**6)/22680000","16941":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(15120*f_3**2 - 2330160*f_3 - 1008*pi**4*f_3 + 2832900*f_5 - 265545*f_7 + 100*pi**6 + 1260*pi**4)/2721600","16942":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(109620*f_3**2 - 814100*f_3 - 336*pi**4*f_3 + 598430*f_5 + 176085*f_7 + 336*pi**4 + 50*pi**6)/453600","16943":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(288000*f_3**2 - 758760*f_3 + 1152*pi**4*f_3 + 154080*f_5 - 181440*f_7 - 1404*pi**4 + 547975)/4147200","16944":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(23042880*f_3**2 - 57483720*f_3 + 3175200*f_5 + 2880*pi**6 + 40908*pi**4 + 25051145)/261273600","16945":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(725760*f_3**2 - 2727620*f_3 - 2056320*f_5 - 720*pi**6 + 6146*pi**4 + 3969245)/43545600","16946":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(6713280*f_3**2 - 28537320*f_3 - 1905120*f_5 - 83244*pi**4 - 2880*pi**6 + 41674745)/261273600","16947":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(353640*f_3 + 45360*f_5 - 1133185 - 1512*pi**4)/27993600","16948":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1360800*f_3**2 - 12770380*f_3 - 4520880*f_5 + 6667920*f_7 - 22778*pi**4 - 480*pi**6 + 12720715)/43545600","16949":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4752*f_3**2 - 37118*f_3 + 16416*f_5 - 8*pi**6 - 55*pi**4 + 3778)/1866240","16950":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(3129840*f_3**2 - 1604120*f_3 + 378000*f_5 - 7861035 - 120*pi**6 + 47684*pi**4)/130636800","16951":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(11098080*f_3**2 - 32424560*f_3 + 10039680*f_5 - 7504*pi**4 + 1520*pi**6 + 16131605)/261273600","16952":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4717440*f_3**2 - 11265800*f_3 - 2419200*f_5 - 720*pi**6 + 39368*pi**4 + 5207685)/261273600","16953":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(6240*f_3**2 - 19435*f_3 + 36*pi**4*f_3 - 2700*f_5 - 60*pi**4 + 16030)/64800","16954":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(317520*f_3**2 + 504*pi**4*f_3 + 1265040*f_3 - 5368440*f_5 - 602910*f_7 - 3000*pi**6 + 5418*pi**4 + 6707435)/16329600","16955":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(326592*f_3**2 - 1025010*f_3 - 133056*f_5 - 4263*pi**4 - 216*pi**6 + 1650145)/156764160","16956":"-n**12*(n - 3)**5*(n - 2)*(2177280*f_3**2 + 333864720*f_3 - 371226240*f_5 - 28449085 - 28800*pi**6 + 508032*pi**4)/783820800","16957":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(13680*f_3**2 - 41070*f_3 + 72*pi**4*f_3 - 8955*f_5 - 11340*f_7 - 45*pi**4 + 42200)/129600","16958":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(13680*f_3**2 - 27975*f_3 + 72*pi**4*f_3 - 13680*f_5 - 11340*f_7 - 45*pi**4 + 32990)/64800","16959":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1451520*f_3**2 - 3524360*f_3 + 1693440*f_5 - 1356635 + 1988*pi**4 + 1440*pi**6)/87091200","16960":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(457380*f_3**2 - 1893465*f_3 - 238140*f_5 - 2184*pi**4 - 80*pi**6 + 2197615)/32659200","16961":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(362880*f_3**2 + 5250980*f_3 + 4203360*f_5 - 6667920*f_7 - 6864235 + 720*pi**6 + 15946*pi**4)/43545600","16962":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1197504*f_3**2 - 4748184*f_3 - 635040*f_5 - 576*pi**6 - 924*pi**4 + 5268347)/52254720","16963":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(72480*f_3**2 - 199940*f_3 + 144*pi**4*f_3 + 3960*f_5 - 22680*f_7 - 198*pi**4 + 159305)/259200","16964":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(12791520*f_3**2 - 13865040*f_3 + 6138720*f_5 - 57036*pi**4 - 3927385 - 1440*pi**6)/391910400","16965":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(5340*f_3**2 - 17400*f_3 + 24*pi**4*f_3 + 2300*f_5 + 9765*f_7 - 16*pi**4)/7200","16966":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(10977120*f_3**2 - 14931000*f_3 - 9253440*f_5 - 1920*pi**6 + 11088*pi**4 + 10810835)/783820800","16967":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(8316000*f_3**2 - 28539000*f_3*f_5 + 40824000*f_3_5 - 180495000*f_5 + 165540375*f_7 - 35000*pi**6 + 2812*pi**8)/17010000","16968":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(11880*f_3**2 - 158870*f_3 + 24*pi**4*f_3 + 124640*f_5 + 34290*f_7 + 63*pi**4)/64800","16969":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 138*n + 140)*(18144000*f_3**2 - 17388000*f_3*f_5 + 75600*pi**4*f_3 + 30618000*f_3_5 - 25137000*f_7 - 2791*pi**8)/8505000","16970":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(355320*f_3**2 - 4251450*f_3 - 504*pi**4*f_3 + 2139060*f_5 + 1661310*f_7 - 11403*pi**4 + 1900*pi**6)/2721600","16971":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(64260*f_3**2 - 1155350*f_3 + 420*pi**4*f_3 + 1060850*f_5 + 1260*f_7 - 2877*pi**4 + 450*pi**6)/453600","16972":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(1126440*f_3**2 - 9498090*f_3 + 2520*pi**4*f_3 + 6183660*f_5 + 2203740*f_7 - 16443*pi**4 + 2500*pi**6)/2721600","16973":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 119)*(11340*f_3**2 - 18900*f_3*f_5 - 90720*f_3 - 831600*f_5 + 813645*f_7 - 300*pi**6 - 126*pi**4 + 49*pi**8)/340200","16974":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(145152*f_3**2 - 7316820*f_3 - 6377616*f_5 + 4000752*f_7 - 48*pi**6 + 10878*pi**4 + 9076543)/26127360","16975":"n**12*(n - 3)**3*(n - 2)**3*(2754288*f_3 + 648000*f_5 - 1882373 - 3960*pi**4)/67184640","16976":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(5276640*f_3 + 907200*f_5 - 11263945 + 2664*pi**4)/74649600","16977":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(117180*f_3**2 - 686910*f_3 + 252*pi**4*f_3 + 1851150*f_5 - 2041200*f_7 - 950*pi**6 + 2709*pi**4 + 1339380)/2721600","16978":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(234360*f_3**2 - 578130*f_3 - 238140*f_5 - 640*pi**6 + 1617*pi**4 + 1271060)/5443200","16979":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(83160*f_3**2 - 852460*f_3 + 210*pi**4*f_3 + 756700*f_5 - 5985*f_7 - 1974*pi**4 + 300*pi**6)/5443200","16980":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(16740*f_3**2 - 27000*f_3*f_5 - 216000*f_5 + 213570*f_7 - 50*pi**6 + 7*pi**8)/97200","16981":"-n**12*(n - 3)*(n - 2)*(103680*f_3**2 + 27000*f_3*f_5 + 432*pi**4*f_3 - 166320*f_7 - 7*pi**8)*(n**4 - 12*n**3 + 58*n**2 - 138*n + 140)/194400","16982":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(6350400*f_3**2 - 48105540*f_3 - 18733680*f_5 + 20003760*f_7 - 2640*pi**6 + 6006*pi**4 + 52103555)/65318400","16983":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(415800*f_3**2 - 4316550*f_3 + 504*pi**4*f_3 + 4576740*f_5 - 602910*f_7 - 693*pi**4 + 500*pi**6)/2721600","16984":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(13608000*f_3**2 + 9072000*f_3*f_5 - 77616000*f_3 - 50400*pi**4*f_3 - 20412000*f_3_5 - 90720000*f_5 + 156334500*f_7 - 20000*pi**6 - 67200*pi**4 + 6189*pi**8)/90720000","16985":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(3024000*f_3**2 + 20412000*f_3*f_5 - 49140000*f_3 - 50400*pi**4*f_3 - 20412000*f_3_5 - 61110000*f_5 + 89523000*f_7 - 20000*pi**6 - 67200*pi**4 + 6189*pi**8)/22680000","16986":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 119)*(45360*f_3**2 - 75600*f_3*f_5 - 151200*f_3 - 1152900*f_5 + 1210545*f_7 - 300*pi**6 - 126*pi**4 + 49*pi**8)/680400","16987":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(2160*f_3**2 + 36*pi**4*f_3 + 363300*f_3 - 298140*f_5 - 43065*f_7 - 200*pi**6 + 1044*pi**4)/1166400","16988":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(291060*f_3**2 - 4160940*f_3 + 504*pi**4*f_3 + 3485580*f_5 + 248535*f_7 - 8568*pi**4 + 1550*pi**6)/8164800","16989":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(28350*f_3**2 - 398650*f_3 + 84*pi**4*f_3 + 313180*f_5 + 16065*f_7 - 1218*pi**4 + 225*pi**6)/680400","16990":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1451520*f_3**2 - 5026980*f_3 - 24358320*f_5 - 19362*pi**4 + 4560*pi**6 + 27317465)/1175731200","16991":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(38400*f_3**2 - 61600*f_3 + 192*pi**4*f_3 + 18240*f_5 - 14035 - 32*pi**4)/1382400","16992":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(756000*f_3**2 + 20412000*f_3*f_5 - 72576000*f_3 - 50400*pi**4*f_3 - 20412000*f_3_5 - 86310000*f_5 + 148837500*f_7 - 20000*pi**6 - 67200*pi**4 + 6189*pi**8)/22680000","16993":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 119)*(28350*f_3**2 - 47250*f_3*f_5 - 130410*f_3 - 1048950*f_5 + 1078245*f_7 - 300*pi**6 - 126*pi**4 + 49*pi**8)/170100","16994":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(291060*f_3**2 - 2034060*f_3 + 504*pi**4*f_3 + 1095990*f_5 + 607635*f_7 + 50*pi**6 + 1008*pi**4)/1360800","16995":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(15120000*f_3**2 + 9072000*f_3*f_5 - 74088000*f_3 - 50400*pi**4*f_3 - 20412000*f_3_5 - 70560000*f_5 + 128551500*f_7 - 20000*pi**6 - 67200*pi**4 + 6189*pi**8)/45360000","16996":"-n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)*(n**2 - 6*n + 11)*(8160*f_3**2 - 15215*f_3 + 18*pi**4*f_3 - 1710*f_5 - 5670*f_7 - 33*pi**4 + 14635)/16200","16997":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 119)*(11340*f_3**2 - 18900*f_3*f_5 - 147420*f_3 - 1171800*f_5 + 1210545*f_7 - 300*pi**6 - 126*pi**4 + 49*pi**8)/340200","16998":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(90720*f_3**2 - 647150*f_3 + 168*pi**4*f_3 + 406280*f_5 + 114345*f_7 - 189*pi**4 + 100*pi**6)/453600","16999":"-n**12*(n - 3)**4*(n - 2)**2*(487080*f_3 - 2883600*f_5 - 5292*pi**4 + 2238535)/111974400","17000":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(574560*f_3**2 - 8636040*f_3 - 5292*pi**4*f_3 + 9909900*f_5 - 637875*f_7 - 400*pi**6 + 7434*pi**4)/24494400","17001":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(619920*f_3**2 - 9503550*f_3 - 3024*pi**4*f_3 + 9603720*f_5 + 334530*f_7 + 4221*pi**4 + 500*pi**6)/24494400","17002":"-n**12*(n - 3)**2*(n - 2)**4*(118000800*f_3 + 16096320*f_5 - 33048*pi**4 + 26815505)/48372940800","17003":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1209600*f_3**2 - 6857760*f_3 + 5977440*f_5 - 2080*pi**6 - 20496*pi**4 + 2886275)/522547200","17004":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(389340*f_3**2 + 756*pi**4*f_3 + 6683670*f_3 - 7562520*f_5 - 175770*f_7 - 950*pi**6 - 441*pi**4)/24494400","17005":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(120960*f_3**2 + 5807760*f_3 - 4258800*f_5 - 23772*pi**4 + 800*pi**6 + 4878475)/391910400","17006":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(332640*f_3**2 + 5969040*f_3 - 1864800*f_5 - 25788*pi**4 + 400*pi**6 + 2054815)/391910400","17007":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(517104*f_3**2 - 89838*f_3 - 2023056*f_5 - 3465*pi**4 - 288*pi**6 + 1966202)/39191040","17008":"-n**12*(n - 3)**2*(n - 2)**4*(43325280*f_3 + 1632960*f_5 - 69336*pi**4 + 25964995)/12093235200","17009":"n**12*(n - 3)**4*(n - 2)**2*(356400*f_3 - 38880*f_5 - 1687555 + 18792*pi**4)/335923200","17010":"-n**12*(n - 3)**3*(n - 2)**3*(123768*f_3 + 163296*f_5 - 108037 + 1620*pi**4)/403107840","17011":"-n**12*(n - 3)**4*(n - 2)**2*(3808080*f_3 - 3836160*f_5 - 8316*pi**4 - 70235)/223948800","17012":"-n**12*(n - 3)**4*(n - 2)**2*(1813320*f_3 + 440640*f_5 - 1835195 - 6804*pi**4)/111974400","17013":"-n**12*(n - 3)**4*(n - 2)**2*(4921560*f_3 + 3499200*f_5 - 8271395 - 16524*pi**4)/335923200","17014":"n**12*(n - 3)**3*(n - 2)**3*(3695760*f_3 + 233280*f_5 + 2808*pi**4 + 11244385)/671846400","17015":"-n**12*(n - 3)**3*(n - 2)**3*(740988*f_3 + 95256*f_5 - 2270821 - 162*pi**4)/100776960","17016":"-n**12*(n - 3)**4*(n - 2)**2*(518400*f_3 - 567648*f_5 - 783*pi**4 - 9274)/11197440","17017":"n**12*(n - 3)**3*(n - 2)**3*(1197180*f_3 - 1594675 - 5184*pi**4)/503884800","17018":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(181440*f_3**2 - 2615550*f_3 + 3908520*f_5 - 677110 - 2877*pi**4 + 120*pi**6)/65318400","17019":"n**12*(n - 3)**3*(n - 2)**3*(695304*f_3 - 81648*f_5 - 2268*pi**4 - 141415)/100776960","17020":"n**12*(n - 3)**3*(n - 2)**3*(3553470*f_3 - 204120*f_5 - 2821000 - 3483*pi**4)/251942400","17021":"-n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 - 3878280*f_3 + 756000*f_5 - 62748*pi**4 + 3236275 + 4800*pi**6)/783820800","17022":"-n**12*(n - 3)**4*(n - 2)**2*(1088640*f_3**2 + 152568360*f_3 - 91264320*f_5 - 65754745 - 14400*pi**6 + 82782*pi**4)/2351462400","17023":"n**12*(n - 3)**2*(n - 2)**4*(225180*f_3 - 148195 - 324*pi**4)/503884800","17024":"n**12*(n - 3)**4*(n - 2)**2*(108864*f_3 + 46656*f_5 - 266479 + 1728*pi**4)/44789760","17025":"-n**12*(n - 3)**4*(n - 2)**2*(2981520*f_3 - 5132160*f_5 - 14544*pi**4 + 4157005)/223948800","17026":"-n**12*(n - 3)**4*(n - 2)**2*(2448144*f_3 - 404352*f_5 - 2639087 + 1944*pi**4)/67184640","17027":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(10800*f_3**2 - 31860*f_3 - 48420*f_5 - 207*pi**4 - 10*pi**6 + 103680)/1166400","17028":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(139860*f_3**2 - 1093890*f_3 - 1260*pi**4*f_3 + 1649550*f_5 - 532980*f_7 - 50*pi**6 + 1197*pi**4)/1360800","17029":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(325080*f_3**2 + 2520*pi**4*f_3 + 996450*f_3 - 651840*f_5 - 1057455*f_7 - 1953*pi**4 - 100*pi**6)/1360800","17030":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(75600*f_3**2 - 4864650*f_3 + 504*pi**4*f_3 + 4028640*f_5 + 1064070*f_7 - 2583*pi**4 + 800*pi**6)/2721600","17031":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(166320*f_3**2 - 1867950*f_3 + 340200*f_5 - 2429*pi**4 + 960*pi**6 + 1120490)/3628800","17032":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(423360*f_3**2 - 8202600*f_3 + 7832160*f_5 - 4486965 + 25116*pi**4 + 3520*pi**6)/43545600","17033":"n**12*(n - 3)**4*(n - 2)**2*(2507220*f_3 - 1535760*f_5 - 1685975 + 4158*pi**4)/55987200","17034":"-n**12*(n - 3)**4*(n - 2)**2*(272160*f_3**2 + 40423320*f_3 + 11702880*f_5 - 61196345 - 3600*pi**6 + 81648*pi**4)/587865600","17035":"-n**12*(n - 3)**4*(n - 2)**2*(13608*f_3**2 + 926856*f_3 - 2656962*f_5 - 180*pi**6 + 4536*pi**4 + 1106525)/29393280","17036":"-n**12*(n - 3)**4*(n - 2)**2*(1905120*f_3**2 + 107987040*f_3 + 8028720*f_5 - 149570855 - 3600*pi**6 + 108864*pi**4)/587865600","17037":"-n**12*(n - 3)**5*(n - 2)*(7672320*f_3 + 1516320*f_5 - 16540625 + 42768*pi**4)/111974400","17038":"n**12*(n - 3)**5*(n - 2)*(1076760*f_3 - 6881760*f_5 - 8573040*f_7 - 14742*pi**4 + 15661195)/55987200","17039":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(6480*f_3**2 + 751530*f_3 + 654480*f_5 - 1617130 + 120*pi**6 + 3453*pi**4)/4665600","17040":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(751680*f_3**2 + 1301400*f_3 + 1334880*f_5 - 4613755 + 240*pi**6 + 4176*pi**4)/55987200","17041":"n**12*(n - 3)**5*(n - 2)*(3703320*f_3 + 5987520*f_5 - 9186725 - 16038*pi**4)/55987200","17042":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(240030*f_3**2 + 834330*f_3 - 3230010*f_5 - 355*pi**6 + 3948*pi**4 + 2044490)/2721600","17043":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(48384*f_3**2 - 143304*f_3 - 120204*f_5 - 1029*pi**4 + 161336 + 188*pi**6)/1088640","17044":"n**12*(n - 3)**5*(n - 2)*(1047060*f_3 - 1085400*f_5 - 82535 - 702*pi**4)/4665600","17045":"-n**12*(n - 3)**4*(n - 2)**2*(262944*f_3 + 77760*f_5 - 126413 + 360*pi**4)/3732480","17046":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(302400*f_3**2 - 4205040*f_3 + 7102620*f_5 - 2757580 - 4179*pi**4 + 260*pi**6)/5443200","17047":"-n**12*(n - 3)**5*(n - 2)*(7601580*f_3 - 1875960*f_5 - 6048685 - 6966*pi**4)/27993600","17048":"-n**12*(n - 3)**4*(n - 2)**2*(1622160*f_3 + 4587840*f_5 - 1818295 - 18144*pi**4)/335923200","17049":"-n**12*(n - 3)**5*(n - 2)*(8709120*f_3**2 + 198782640*f_3 + 131181120*f_5 - 395865085 - 28800*pi**6 + 698544*pi**4)/783820800","17050":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4127760*f_3**2 - 7659540*f_3 - 272160*f_5 - 22638*pi**4 - 600*pi**6 + 5731775)/130636800","17051":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(2766960*f_3**2 - 7592550*f_3 + 2971080*f_5 - 3120*pi**6 + 8043*pi**4 + 3225950)/32659200","17052":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(287280*f_3**2 - 1354710*f_3 + 1008*pi**4*f_3 + 727860*f_5 + 457380*f_7 - 4473*pi**4 + 400*pi**6)/1360800","17053":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(64260*f_3**2 - 3274950*f_3 - 1260*pi**4*f_3 + 3785250*f_5 - 380835*f_7 - 2457*pi**4 + 650*pi**6)/2721600","17054":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(50760*f_3**2 - 357450*f_3 - 360*pi**4*f_3 + 356820*f_5 - 33210*f_7 - 99*pi**4 + 100*pi**6)/388800","17055":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(39312*f_3**2 + 345072*f_3 - 1057644*f_5 + 231*pi**4 + 68*pi**6 + 551516)/1088640","17056":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(3311280*f_3**2 - 7637910*f_3 + 2290680*f_5 - 3120*pi**6 + 8043*pi**4 + 3225950)/32659200","17057":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(18144*f_3**2 - 967302*f_3 + 145152*f_5 - 2961*pi**4 + 552*pi**6 + 751660)/13063680","17058":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(28080*f_3**2 - 132660*f_3 + 144*pi**4*f_3 - 160440*f_5 - 279990*f_7 - 200*pi**6 + 306*pi**4 + 677725)/777600","17059":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(458136*f_3**2 - 771078*f_3 - 180306*f_5 - 1491*pi**4 - 48*pi**6 + 780094)/4898880","17060":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(52920*f_3**2 - 168*pi**4*f_3 + 2352980*f_3 - 2708300*f_5 - 202545*f_7 - 500*pi**6 + 2310*pi**4 + 443450)/907200","17061":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(12960*f_3**2 + 120*pi**4*f_3 + 118550*f_3 - 131840*f_5 - 34290*f_7 - 123*pi**4)/64800","17062":"n**12*(n - 3)**3*(n - 2)**3*(29350800*f_3 + 2928960*f_5 - 33132385 + 12888*pi**4)/671846400","17063":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(42336*f_3**2 + 12789*f_3 + 150444*f_5 - 228207 + 42*pi**4 + 34*pi**6)/1632960","17064":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(9072*f_3**2 - 123585*f_3 - 104958*f_5 - 18*pi**6 - 77*pi**4 + 250047)/1088640","17065":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(9707040*f_3**2 - 45616760*f_3 - 5171040*f_5 + 240*pi**6 + 7364*pi**4 + 39184775)/522547200","17066":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(597240*f_3**2 - 1638*pi**4*f_3 + 418740*f_3 - 2963940*f_5 - 910980*f_7 + 1764*pi**4 + 200*pi**6 + 2401035)/1360800","17067":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(9979200*f_3**2 - 12102300*f_3 + 6940080*f_5 - 6960*pi**6 - 45318*pi**4 + 4059685)/65318400","17068":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(266490*f_3**2 - 2682750*f_3 + 3135510*f_5 - 477470 - 2058*pi**4 + 255*pi**6)/2721600","17069":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(166320*f_3**2 - 3849720*f_3 + 5477220*f_5 - 1603840 - 5943*pi**4 + 860*pi**6)/5443200","17070":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(648*f_3**2 - 13436*f_3 - 12*pi**4*f_3 + 15920*f_5 - 1107*f_7 + 12*pi**4)/6480","17071":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(30240*f_3**2 - 987350*f_3 + 168*pi**4*f_3 + 866180*f_5 + 165060*f_7 - 189*pi**4 + 100*pi**6)/453600","17072":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(64260*f_3**2 + 1512*pi**4*f_3 + 1020600*f_3 - 1417500*f_5 + 244755*f_7 - 400*pi**6 + 1512*pi**4)/1360800","17073":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(34776000*f_3**2 - 31752000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 113400000*f_5 - 131197500*f_7 - 6189*pi**8 + 20000*pi**6)/45360000","17074":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(3855600*f_3**2 - 5702550*f_3 - 3197880*f_5 - 3120*pi**6 - 6447*pi**4 + 9488150)/32659200","17075":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(161028*f_3**2 - 47103*f_3 + 932148*f_5 - 1341487 + 156*pi**6 + 1743*pi**4)/9797760","17076":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(177660*f_3**2 + 1512*pi**4*f_3 + 1701000*f_3 - 2211300*f_5 + 19845*f_7 - 400*pi**6 + 1512*pi**4)/680400","17077":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(200340*f_3**2 + 1512*pi**4*f_3 + 1383480*f_3 - 1757700*f_5 - 72765*f_7 - 400*pi**6 + 1512*pi**4)/680400","17078":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(12096000*f_3**2 - 61236000*f_3*f_5 - 74844000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 383670000*f_5 - 264600000*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","17079":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 133*n + 121)*(21168000*f_3**2 + 3402000*f_3*f_5 - 67284000*f_3 - 50400*pi**4*f_3 - 20412000*f_3_5 - 56700000*f_5 + 103965750*f_7 - 20000*pi**6 - 67200*pi**4 + 6189*pi**8)/22680000","17080":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(5340*f_3**2 - 16920*f_3 + 24*pi**4*f_3 + 1700*f_5 + 9765*f_7 - 16*pi**4)/3600","17081":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(3300*f_3**2 - 12840*f_3 + 24*pi**4*f_3 - 2900*f_5 + 12285*f_7 - 16*pi**4)/7200","17082":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(14364000*f_3**2 + 9072000*f_3*f_5 - 67284000*f_3 - 20412000*f_3_5 - 54180000*f_5 + 97240500*f_7 - 20000*pi**6 - 75600*pi**4 + 6189*pi**8)/22680000","17083":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(4536000*f_3**2 + 14742000*f_3*f_5 - 86184000*f_3 - 20412000*f_3_5 - 73710000*f_5 + 145860750*f_7 - 20000*pi**6 - 75600*pi**4 + 6189*pi**8)/22680000","17084":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(20412000*f_3**2 + 14742000*f_3*f_5 - 146664000*f_3 - 20412000*f_3_5 - 32130000*f_5 + 145860750*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/45360000","17085":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(9072000*f_3**2 + 26082000*f_3*f_5 - 116424000*f_3 - 20412000*f_3_5 - 63000000*f_5 + 145860750*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/45360000","17086":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(5292000*f_3**2 + 14742000*f_3*f_5 - 92232000*f_3 - 20412000*f_3_5 - 81900000*f_5 + 159752250*f_7 - 20000*pi**6 - 75600*pi**4 + 6189*pi**8)/45360000","17087":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(343980*f_3**2 - 6601980*f_3 + 1008*pi**4*f_3 + 5402460*f_5 + 497070*f_7 - 16191*pi**4 + 2950*pi**6)/8164800","17088":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(245700*f_3**2 - 3926580*f_3 + 504*pi**4*f_3 + 3277680*f_5 + 248535*f_7 - 8568*pi**4 + 1550*pi**6)/8164800","17089":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(43092*f_3**2 + 315726*f_3 + 53784*f_5 - 483230 + 6*pi**6 + 1635*pi**4)/16796160","17090":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(173880*f_3**2 - 4361280*f_3 + 504*pi**4*f_3 + 3806880*f_5 + 288225*f_7 - 8883*pi**4 + 1600*pi**6)/16329600","17091":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(333396*f_3**2 - 273378*f_3 + 2034396*f_5 - 2682974 + 3297*pi**4 + 342*pi**6)/9797760","17092":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(62748000*f_3**2 - 95256000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 389340000*f_5 - 374409000*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","17093":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(46116000*f_3**2 - 112266000*f_3*f_5 - 90720000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 514080000*f_5 - 368786250*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","17094":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 135*n + 129)*(449820*f_3**2 + 1512*pi**4*f_3 + 1701000*f_3 - 2438100*f_5 - 138915*f_7 - 400*pi**6 + 1512*pi**4)/680400","17095":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 125)*(18900000*f_3**2 + 3402000*f_3*f_5 - 83160000*f_3 - 20412000*f_3_5 - 56700000*f_5 + 118077750*f_7 - 20000*pi**6 - 75600*pi**4 + 6189*pi**8)/22680000","17096":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(756000*f_3**2 - 78246000*f_3*f_5 - 90720000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 487620000*f_5 - 319173750*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","17097":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(5292000*f_3**2 - 61236000*f_3*f_5 - 86184000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 559440000*f_5 - 427329000*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/136080000","17098":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4959360*f_3**2 + 19742240*f_3 + 4404960*f_5 - 65803535 + 160*pi**6 + 182672*pi**4)/1567641600","17099":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(76800*f_3**2 - 298400*f_3 - 20160*f_5 - 96*pi**4 + 307985)/4147200","17100":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(128520*f_3**2 - 1120280*f_3 + 420*pi**4*f_3 + 870800*f_5 + 38745*f_7 - 3444*pi**4 + 500*pi**6)/5443200","17101":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(127008*f_3**2 + 578628*f_3 + 575424*f_5 - 1357147 - 2094*pi**4 - 96*pi**6)/5598720","17102":"n**12*(n - 3)**4*(n - 2)**2*(2883600*f_3 + 1088640*f_5 - 11247595 - 23976*pi**4)/335923200","17103":"-n**12*(34992*f_3 + 20849)*(n - 3)**3*(n - 2)**3/201553920","17104":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(193536*f_3**2 + 796320*f_3 - 659232*f_5 - 171997 + 3864*pi**4 + 416*pi**6)/104509440","17105":"n**12*(n - 3)**3*(n - 2)**3*(387240*f_3 + 82080*f_5 - 216775 + 12*pi**4)/37324800","17106":"n**12*(n - 3)**2*(n - 2)**4*(8784*f_3 - 77760*f_5 - 184957 + 1368*pi**4)/268738560","17107":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(39312000*f_3**2 - 112266000*f_3*f_5 - 74844000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 521640000*f_5 - 384000750*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","17108":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 132*n + 119)*(19656000*f_3**2 + 9072000*f_3*f_5 - 137088000*f_3 - 20412000*f_3_5 - 14490000*f_5 + 125023500*f_7 - 126000*pi**4 - 10000*pi**6 + 6189*pi**8)/45360000","17109":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(816480*f_3**2 - 3210228*f_3 - 317520*f_5 - 3234*pi**4 - 288*pi**6 + 3639433)/26127360","17110":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(808920*f_3**2 - 1997940*f_3 + 2520*pi**4*f_3 + 39900*f_5 + 14175*f_7 - 3654*pi**4 + 100*pi**6 + 1330350)/2721600","17111":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(49140*f_3**2 - 252*pi**4*f_3 + 2598330*f_3 - 3445050*f_5 + 301455*f_7 - 650*pi**6 + 3591*pi**4 + 442785)/1360800","17112":"-n**12*(n - 3)**2*(n - 2)**4*(56049840*f_3 + 5909760*f_5 - 1199705 - 6912*pi**4)/8062156800","17113":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(173880*f_3**2 + 621810*f_3 - 162540*f_5 - 389970 + 160*pi**6 + 1659*pi**4)/32659200","17114":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(37800*f_3**2 + 219618*f_3 + 88452*f_5 - 269892 - 8*pi**6 - 21*pi**4)/3265920","17115":"n**12*(n - 3)**3*(n - 2)**3*(4698*f_3 + 51516*f_5 - 23719 + 135*pi**4)/8398080","17116":"n**12*(n - 3)**3*(n - 2)**3*(7072272*f_3 + 489888*f_5 - 2419609 - 3888*pi**4)/201553920","17117":"-n**12*(n - 3)**4*(n - 2)**2*(667440*f_3 - 7776*f_5 - 311543 - 648*pi**4)/67184640","17118":"n**12*(n - 3)**5*(n - 2)*(1584360*f_3 + 22783680*f_5 - 17146080*f_7 - 11380745 + 9234*pi**4)/55987200","17119":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(105840*f_3**2 - 1355886*f_3 + 1368360*f_5 - 1869*pi**4 + 26166 + 64*pi**6)/2177280","17120":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(544320*f_3**2 - 14035140*f_3 + 6441120*f_5 - 2160*pi**6 - 17346*pi**4 + 14047075)/65318400","17121":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(298080*f_3**2 + 747900*f_3 - 1179360*f_5 - 795505 + 3342*pi**4 + 480*pi**6)/4665600","17122":"n**12*(n - 3)**3*(n - 2)**3*(677360*f_3 + 238080*f_5 - 868215 - 768*pi**4)/49766400","17123":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(302400*f_3**2 - 858375*f_3 + 865620*f_5 - 254205 - 672*pi**4 + 170*pi**6)/8164800","17124":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(94500*f_3**2 - 130725*f_3 + 1215270*f_5 - 1194585 - 672*pi**4 + 220*pi**6)/8164800","17125":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1188*f_3**2 + 291*f_3 - 22824*f_5 - 4*pi**6 + pi**4 + 23039)/77760","17126":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(133056*f_3**2 + 769860*f_3 - 284256*f_5 - 368*pi**6 - 296807 - 294*pi**4)/8709120","17127":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(166320*f_3**2 + 168*pi**4*f_3 + 520030*f_3 - 1007650*f_5 - 18585*f_7 - 50*pi**6 - 21*pi**4 + 267085)/226800","17128":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1723680*f_3**2 - 6799660*f_3 - 257040*f_5 - 480*pi**6 - 686*pi**4 + 5672765)/43545600","17129":"n**12*(n - 3)**3*(n - 2)**3*(2787840*f_3 - 7400160*f_5 - 6516*pi**4 + 13774525)/335923200","17130":"-n**12*(n - 3)**5*(n - 2)*(350028*f_3 - 341496*f_5 - 80711 + 54*pi**4)/3732480","17131":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(311850*f_3**2 - 1490370*f_3 - 263655*f_5 + 1302*pi**4 + 195*pi**6 + 1392440)/5443200","17132":"-n**12*(n - 3)**4*(n - 2)**2*(1458540*f_3 - 1963440*f_5 - 4158*pi**4 + 561695)/55987200","17133":"n**12*(n - 3)**4*(n - 2)**2*(1512540*f_3 - 544320*f_5 - 1904435 + 6966*pi**4)/27993600","17134":"n**12*(n - 3)**5*(n - 2)*(1743120*f_3 + 8767440*f_5 - 12161545 + 8262*pi**4)/55987200","17135":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(117936*f_3**2 - 431256*f_3 - 92988*f_5 - 228*pi**6 - 1491*pi**4 + 857332)/3265920","17136":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(15240960*f_3**2 - 33058620*f_3 - 6214320*f_5 - 4560*pi**6 - 33222*pi**4 + 32719645)/65318400","17137":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(83160*f_3**2 - 504*pi**4*f_3 + 2638230*f_3 - 3026940*f_5 + 298620*f_7 - 500*pi**6 + 693*pi**4)/2721600","17138":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(498960*f_3**2 - 1108044*f_3 - 707616*f_5 - 630*pi**4 - 48*pi**6 + 1509235)/6531840","17139":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(164160*f_3**2 - 1519590*f_3 + 1354320*f_5 - 1233*pi**4 + 40*pi**6 + 187990)/1555200","17140":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(108864*f_3**2 - 443100*f_3 - 544320*f_5 - 3402*pi**4 - 48*pi**6 + 946771)/8709120","17141":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(160650*f_3**2 + 690690*f_3 - 1000755*f_5 - 202300 + 672*pi**4 + 95*pi**6)/2721600","17142":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(4320*f_3**2 - 111890*f_3 - 48*pi**4*f_3 + 98540*f_5 + 25155*f_7 + 93*pi**4)/64800","17143":"n**12*(n - 3)**5*(n - 2)*(29399760*f_3 + 5754240*f_5 - 32819285 + 7776*pi**4)/111974400","17144":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(387450*f_3**2 + 3701670*f_3 - 2364390*f_5 - 2044490 - 745*pi**6 + 1848*pi**4)/5443200","17145":"-n**12*(n - 3)**5*(n - 2)*(1274940*f_3 - 2212920*f_5 + 1134*pi**4 + 633425)/9331200","17146":"n**12*(n - 3)**4*(n - 2)**2*(1474200*f_3 + 583200*f_5 - 1160465 + 2916*pi**4)/27993600","17147":"-n**12*(n - 3)**5*(n - 2)*(1524420*f_3 - 4908600*f_5 + 8573040*f_7 - 1547155 - 1458*pi**4)/27993600","17148":"n**12*(n - 3)**4*(n - 2)**2*(3155760*f_3 + 2255040*f_5 - 9072*pi**4 + 1125655)/335923200","17149":"-n**12*(n - 3)**5*(n - 2)*(6486480*f_3 - 46656000*f_5 - 27216*pi**4 + 36644645)/223948800","17150":"n**12*(n - 3)**4*(n - 2)**2*(232470*f_3 + 744795*f_5 - 1281755 + 2754*pi**4)/10497600","17151":"n**12*(n - 3)**4*(n - 2)**2*(3460320*f_3 - 116640*f_5 - 10230475 + 51516*pi**4)/167961600","17152":"n**12*(n - 3)**3*(n - 2)**3*(727920*f_3 - 432*pi**4 + 48335)/111974400","17153":"-n**12*(n - 3)**4*(n - 2)**2*(2293920*f_3 - 1516320*f_5 - 20736*pi**4 + 2739605)/335923200","17154":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(816480*f_3**2 + 3303720*f_3 - 1330560*f_5 - 13744850 - 540*pi**6 + 19803*pi**4)/391910400","17155":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(173880*f_3**2 - 1008*pi**4*f_3 + 278040*f_3 + 92400*f_5 - 305235*f_7 - 800*pi**6 + 5796*pi**4)/1360800","17156":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(3470040*f_3**2 - 4852050*f_3 - 3594780*f_5 - 3420*pi**6 - 4557*pi**4 + 9488150)/16329600","17157":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 35)*(7560*f_3**2 - 1434300*f_3 + 504*pi**4*f_3 + 2039100*f_5 - 450765*f_7 - 100*pi**6 + 126*pi**4 + 174090)/1360800","17158":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(378000*f_3**2 + 506310*f_3 - 2388960*f_5 + 1029*pi**4 + 340*pi**6 + 981190)/2721600","17159":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(317520*f_3**2 - 1424850*f_3 + 1935360*f_5 - 533680 - 1911*pi**4 + 60*pi**6)/2721600","17160":"-n**12*(n - 3)**3*(n - 2)**3*(18241200*f_3 + 3965760*f_5 - 33792025 - 76464*pi**4)/1007769600","17161":"n**12*(n - 3)**3*(n - 2)**3*(2135808*f_3 + 2216160*f_5 - 3240*pi**4 + 2543531)/403107840","17162":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(75600*f_3**2 + 630*f_3 + 374220*f_5 - 356650 + 20*pi**6 + 217*pi**4)/5443200","17163":"n**12*(n - 3)**4*(n - 2)**2*(4477680*f_3 + 2255040*f_5 - 14667955 - 25272*pi**4)/335923200","17164":"-n**12*(n - 3)**4*(n - 2)**2*(534600*f_3 - 155520*f_5 - 869387 - 4860*pi**4)/33592320","17165":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(126630*f_3**2 + 495180*f_3 + 206955*f_5 - 757155 - 147*pi**4 + 5*pi**6)/8164800","17166":"n**12*(n - 3)**3*(n - 2)**3*(1915920*f_3 + 2643840*f_5 - 6211325 - 31536*pi**4)/671846400","17167":"-n**12*(n - 3)**3*(n - 2)**3*(38070000*f_3 + 22628160*f_5 - 75292865 + 20736*pi**4)/4031078400","17168":"-n**12*(n - 3)**4*(n - 2)**2*(12435120*f_3 + 2566080*f_5 - 6348845 - 36936*pi**4)/335923200","17169":"n**12*(n - 3)**5*(n - 2)*(9203220*f_3 + 20538360*f_5 - 17146080*f_7 - 12099185 - 9882*pi**4)/55987200","17170":"-n**12*(n - 3)**5*(n - 2)*(435456*f_3**2 - 9990540*f_3 - 394632*f_5 + 6001128*f_7 - 1440*pi**6 + 1592437 + 46494*pi**4)/39191040","17171":"-n**12*(n - 3)**4*(n - 2)**2*(502200*f_3 - 252305 - 1512*pi**4)/27993600","17172":"-n**12*(n - 3)**4*(n - 2)**2*(3194640*f_3 + 1166400*f_5 - 3410215 + 6156*pi**4)/27993600","17173":"n**12*(n - 3)**5*(n - 2)*(1088640*f_3**2 + 48418020*f_3 + 48648600*f_5 - 120881495 + 23814*pi**4 + 7200*pi**6)/195955200","17174":"-n**12*(n - 3)**4*(n - 2)**2*(502200*f_3 - 252305 - 1512*pi**4)/27993600","17175":"n**12*(n - 3)**4*(n - 2)**2*(4983120*f_3 - 4898880*f_5 + 33696*pi**4 + 14193985)/671846400","17176":"-n**12*(n - 3)**4*(n - 2)**2*(622080*f_3 - 3564*pi**4 + 199835)/55987200","17177":"-n**12*(n - 3)**5*(n - 2)*(217728*f_3**2 - 13920984*f_3 - 2340576*f_5 + 12002256*f_7 - 2880*pi**6 + 30618*pi**4 + 3163447)/78382080","17178":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1736160*f_3 + 475200*f_5 - 2706605 + 552*pi**4)/6220800","17179":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1874880*f_3**2 - 2102940*f_3 - 6834240*f_5 - 10542*pi**4 + 1840*pi**6 + 6221425)/21772800","17180":"n**12*(n - 3)**5*(n - 2)*(5443200*f_3**2 + 13343400*f_3 + 44634240*f_5 - 71838095 - 21546*pi**4 + 14400*pi**6)/391910400","17181":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(37800*f_3**2 + 1008*pi**4*f_3 + 3922170*f_3 - 3543540*f_5 - 1030995*f_7 - 200*pi**6 - 693*pi**4)/1360800","17182":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(536760*f_3**2 - 5450550*f_3 + 504*pi**4*f_3 + 4274340*f_5 + 759780*f_7 - 5733*pi**4 + 1300*pi**6)/2721600","17183":"-n**12*(n - 3)**5*(n - 2)*(217728*f_3**2 + 7163856*f_3 + 4164048*f_5 - 11536525 - 2880*pi**6 + 28350*pi**4)/78382080","17184":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(290304*f_3**2 + 1697052*f_3 + 4871664*f_5 - 10036187 + 7854*pi**4 + 912*pi**6)/13063680","17185":"-n**12*(n - 3)**5*(n - 2)*(217728*f_3**2 + 6510672*f_3 + 4164048*f_5 - 10529533 - 2880*pi**6 + 28350*pi**4)/78382080","17186":"n**12*(n - 3)**4*(n - 2)**2*(13943340*f_3 + 11197440*f_5 - 16105325 - 40662*pi**4)/335923200","17187":"n**12*(n - 3)**3*(n - 2)**3*(4173120*f_3 + 719280*f_5 - 3386305 + 864*pi**4)/167961600","17188":"-n**12*(n - 3)**5*(n - 2)*(4354560*f_3**2 - 71631000*f_3 + 18779040*f_5 - 14400*pi**6 + 144018*pi**4 + 54011615)/391910400","17189":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(83160*f_3**2 - 1753850*f_3 + 168*pi**4*f_3 + 1500380*f_5 + 253260*f_7 - 1071*pi**4 + 300*pi**6)/907200","17190":"n**12*(n - 3)**5*(n - 2)*(202320*f_3 - 89280*f_5 - 2664*pi**4 + 100615)/8294400","17191":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(87696*f_3**2 + 91854*f_3 - 1096200*f_5 + 333396*f_7 - 147*pi**4 + 16*pi**6 + 513870)/2177280","17192":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(12096*f_3**2 + 391356*f_3 - 720888*f_5 - 80*pi**6 + 378*pi**4 + 312585)/362880","17193":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(2540160*f_3**2 - 4394670*f_3 - 317520*f_5 - 3720*pi**6 + 11823*pi**4 + 3225950)/32659200","17194":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(164160*f_3**2 + 1519590*f_3 - 3363120*f_5 + 238140*f_7 - 440*pi**6 + 1377*pi**4 + 1461350)/1555200","17195":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(665280*f_3**2 + 4370800*f_3 - 3386880*f_5 - 3744265 - 2560*pi**6 + 14336*pi**4)/87091200","17196":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1064448*f_3**2 - 910896*f_3 - 889056*f_5 - 720251 + 416*pi**6 + 7224*pi**4)/34836480","17197":"-n**12*(n - 3)**3*(n - 2)**3*(19519920*f_3 - 10575360*f_5 - 29195255 - 4536*pi**4)/1343692800","17198":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2661120*f_3**2 + 5198340*f_3 - 18441360*f_5 + 14154*pi**4 + 2960*pi**6 + 4237415)/261273600","17199":"-n**12*(n - 3)**3*(n - 2)**3*(267300*f_3 - 583855 - 324*pi**4)/167961600","17200":"-n**12*(n - 3)**4*(n - 2)**2*(132300*f_3 - 58320*f_5 - 350185 - 1161*pi**4)/55987200","17201":"n**12*(n - 3)**4*(n - 2)**2*(204552*f_3 - 104976*f_5 - 159595 + 108*pi**4)/11197440","17202":"n**12*(n - 3)**4*(n - 2)**2*(4313520*f_3 - 4173120*f_5 - 880525 + 6588*pi**4)/111974400","17203":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4309200*f_3**2 - 8942850*f_3 - 8474760*f_5 - 2324105 + 240*pi**6 + 19593*pi**4)/2351462400","17204":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(3780*f_3**2 - 138810*f_3 + 74340*f_5 - 230*pi**6 - 63*pi**4 + 312445)/5443200","17205":"n**12*(n - 3)**4*(n - 2)**2*(36288*f_3**2 + 1987524*f_3 - 2824416*f_5 - 480*pi**6 + 1890*pi**4 + 342055)/78382080","17206":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(869400*f_3**2 - 4066020*f_3 - 3024*pi**4*f_3 + 5109300*f_5 - 1034775*f_7 - 1900*pi**6 + 14238*pi**4)/97977600","17207":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(120960*f_3**2 - 14302400*f_3 - 1562400*f_5 - 4256*pi**4 - 160*pi**6 + 21730975)/522547200","17208":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(8316000*f_3**2 - 21520800*f_3 + 21168*pi**4*f_3 - 24262560*f_5 - 5148360*f_7 - 32760*pi**4 - 2000*pi**6 + 47174085)/97977600","17209":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(706860*f_3**2 - 3076290*f_3 - 1512*pi**4*f_3 + 3121650*f_5 - 745605*f_7 - 50*pi**6 + 2583*pi**4)/48988800","17210":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(627480*f_3**2 + 12096*pi**4*f_3 + 6394500*f_3 - 6885900*f_5 - 1029105*f_7 - 1100*pi**6 - 3654*pi**4)/97977600","17211":"n**12*(n - 3)**4*(n - 2)**2*(401760*f_3 - 163620*f_5 - 272365 - 783*pi**4)/27993600","17212":"n**12*(n - 3)**4*(n - 2)**2*(90720*f_3**2 - 3708180*f_3 + 5719140*f_5 - 1329790 - 1200*pi**6 + 10017*pi**4)/195955200","17213":"n**12*(n - 3)**4*(n - 2)**2*(240840*f_3 - 246240*f_5 - 144*pi**4 + 100955)/37324800","17214":"n**12*(n - 3)**4*(n - 2)**2*(271080*f_3 - 246240*f_5 - 36*pi**4 + 137495)/74649600","17215":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(694008*f_3**2 - 1260210*f_3 - 362124*f_5 - 684*pi**6 + 987*pi**4 + 1276198)/19595520","17216":"n**12*(n - 3)**4*(n - 2)**2*(3359070*f_3 + 899100*f_5 - 4137235 + 243*pi**4)/83980800","17217":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(3326400*f_3**2 + 3024*pi**4*f_3 + 10166940*f_3 - 32041800*f_5 - 703080*f_7 - 2000*pi**6 + 11466*pi**4 + 17073315)/97977600","17218":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(219240*f_3**2 - 4223520*f_3 - 378*pi**4*f_3 + 4737600*f_5 - 368550*f_7 - 50*pi**6 + 1827*pi**4)/12247200","17219":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(98280*f_3**2 + 648480*f_3 - 2595600*f_5 - 2121*pi**4 - 160*pi**6 + 2124080)/32659200","17220":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(876960*f_3**2 - 6339270*f_3 + 766080*f_5 - 11361*pi**4 + 1720*pi**6 + 5099290)/65318400","17221":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(234360*f_3**2 - 6523020*f_3 - 5292*pi**4*f_3 + 6967170*f_5 + 274995*f_7 + 500*pi**6 + 5166*pi**4)/24494400","17222":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(385560*f_3**2 + 477120*f_3 - 4044600*f_5 - 360*pi**6 + 399*pi**4 + 3408440)/32659200","17223":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(75600*f_3**2 + 90630*f_3 - 487080*f_5 + 43470*f_7 - 459*pi**4 + 101595 + 200*pi**6)/2332800","17224":"-n**12*(n - 3)**3*(n - 2)**3*(864432*f_3 - 660749 - 2592*pi**4)/403107840","17225":"n**12*(n - 3)**3*(n - 2)**3*(73444320*f_3 + 16096320*f_5 - 52544875 - 33048*pi**4)/4031078400","17226":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(33480*f_3**2 - 216*pi**4*f_3 + 174420*f_3 - 305100*f_5 + 36855*f_7 - 58065 + 54*pi**4 + 100*pi**6)/1166400","17227":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(472500*f_3**2 - 7485030*f_3 - 756*pi**4*f_3 + 7411320*f_5 + 56700*f_7 - 1449*pi**4 + 1250*pi**6)/24494400","17228":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1560384*f_3**2 + 1895712*f_3 - 12464928*f_5 - 2208*pi**6 + 5712*pi**4 + 7386365)/470292480","17229":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(544320*f_3**2 - 7019880*f_3 + 211680*f_5 + 2880*pi**6 + 75516*pi**4 + 8519875)/3135283200","17230":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(108864*f_3**2 + 701064*f_3 + 296352*f_5 - 2456279 - 8988*pi**4 + 576*pi**6)/313528320","17231":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(209790*f_3**2 + 262920*f_3 + 393120*f_5 - 1158850 - 4326*pi**4 + 645*pi**6)/97977600","17232":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(71820*f_3**2 + 1075410*f_3 - 1879920*f_5 + 1071*pi**4 + 190*pi**6 + 291795)/16329600","17233":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(771120*f_3**2 - 6004110*f_3 + 476280*f_5 - 12621*pi**4 + 1920*pi**6 + 5099290)/65318400","17234":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(771120*f_3**2 - 1400070*f_3 - 312984*f_5 - 624*pi**6 + 609*pi**4 + 1276198)/39191040","17235":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2842560*f_3**2 - 28943040*f_3 - 8568000*f_5 - 4368*pi**4 + 320*pi**6 + 38281425)/261273600","17236":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2313360*f_3**2 - 17834670*f_3 - 4195800*f_5 - 31437*pi**4 - 1440*pi**6 + 26391190)/195955200","17237":"-n**12*(n - 3)**3*(n - 2)**3*(307260*f_3 - 670680*f_5 + 1026*pi**4 + 552965)/111974400","17238":"n**12*(n - 3)**4*(n - 2)**2*(90720*f_3**2 - 1205820*f_3 + 7499520*f_5 - 3463915 - 1200*pi**6 - 5292*pi**4)/391910400","17239":"n**12*(n - 3)**4*(n - 2)**2*(226800*f_3**2 - 927990*f_3 - 1056510*f_5 - 1200*pi**6 + 263305 + 8883*pi**4)/97977600","17240":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(846720*f_3**2 - 4703160*f_3 + 12811680*f_5 - 13128045 - 3612*pi**4 + 7520*pi**6)/261273600","17241":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 11)*(4320*f_3**2 - 342465*f_3 - 87570*f_5 - 447*pi**4 - 10*pi**6 + 481595)/27993600","17242":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(9072*f_3**2 - 139944*f_3 - 2268*f_5 - 228*pi**6 + 861*pi**4 + 310828)/19595520","17243":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(8316*f_3**2 + 756*pi**4*f_3 + 597870*f_3 - 701820*f_5 + 22113*f_7 - 50*pi**6 - 441*pi**4)/2449440","17244":"n**12*(n - 3)**4*(n - 2)**2*(36288*f_3**2 + 144774*f_3 + 272538*f_5 - 384181 - 120*pi**6 + 945*pi**4)/19595520","17245":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1028160*f_3**2 - 582960*f_3 - 2998800*f_5 - 1512*pi**4 + 800*pi**6 + 2211265)/783820800","17246":"-n**12*(n - 3)**3*(n - 2)**3*(1151280*f_3 - 194400*f_5 - 352705 + 1944*pi**4)/671846400","17247":"n**12*(n - 3)**2*(n - 2)**4*(121980*f_3 - 9720*f_5 - 336*pi**4 - 21095)/223948800","17248":"-n**12*(n - 3)*(n - 2)**5*(4811400*f_3 + 816480*f_5 - 17172*pi**4 - 1540885)/145118822400","17249":"n**12*(n - 3)**3*(n - 2)**3*(847080*f_3 - 272160*f_5 - 5508*pi**4 - 345715)/223948800","17250":"n**12*(n - 3)**2*(n - 2)**4*(132840*f_3 - 324*pi**4 + 11538565)/6046617600","17251":"-n**12*(n - 3)**2*(n - 2)**4*(3581280*f_3 + 699840*f_5 - 9140635 - 52488*pi**4)/8062156800","17252":"-n**12*(n - 3)**2*(n - 2)**4*(3581280*f_3 + 699840*f_5 - 9140635 - 52488*pi**4)/8062156800","17253":"n**12*(n - 3)**4*(n - 2)**2*(90720*f_3**2 + 8092980*f_3 - 8830080*f_5 - 1200*pi**6 - 4158*pi**4 + 1966055)/391910400","17254":"n**12*(n - 3)**2*(n - 2)**4*(64800*f_3 + 648*pi**4 + 575275)/1007769600","17255":"-n**12*(n - 3)**3*(n - 2)**3*(4923*f_3 - 4860*f_5 - 2981 + 27*pi**4)/5598720","17256":"n**12*(n - 3)**4*(n - 2)**2*(80460*f_3 - 79355 + 594*pi**4)/37324800","17257":"n**12*(n - 3)**3*(n - 2)**3*(1158840*f_3 - 5934185 - 7344*pi**4)/335923200","17258":"22810781*n**12*(n - 3)*(n - 2)**5/29023764480","17259":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(68040*f_3**2 + 720300*f_3 + 3780*f_5 - 528605 - 3612*pi**4 - 240*pi**6)/195955200","17260":"-n**12*(n - 3)**3*(n - 2)**3*(532980*f_3 + 320760*f_5 - 1329715 + 3888*pi**4)/503884800","17261":"n**12*(n - 3)**3*(n - 2)**3*(41040*f_3 - 463320*f_5 + 2646*pi**4 + 443815)/335923200","17262":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(3888*f_3**2 + 453042*f_3 + 497016*f_5 - 571536*f_7 - 736900 + 891*pi**4 + 144*pi**6)/3732480","17263":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(434700*f_3**2 - 1661520*f_3 - 1018710*f_5 + 1250235*f_7 - 42*pi**4 + 373660 + 790*pi**6)/2721600","17264":"n**12*(n - 3)**4*(n - 2)**2*(1296000*f_3 - 890635 - 3888*pi**4)/55987200","17265":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(64800*f_3**2 - 293790*f_3 - 52380*f_5 + 178605*f_7 - 141*pi**4 + 28930 + 120*pi**6)/388800","17266":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 136)*(31752000*f_3**2 - 31752000*f_3*f_5 + 151200*pi**4*f_3 + 20412000*f_3_5 + 98280000*f_5 - 110911500*f_7 - 6189*pi**8 + 20000*pi**6)/90720000","17267":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(4233600*f_3**2 - 2226420*f_3 + 1527120*f_5 - 2960*pi**6 - 1504055 - 11298*pi**4)/43545600","17268":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 134)*(9072000*f_3**2 - 30996000*f_3*f_5 + 75600*pi**4*f_3 + 61236000*f_3_5 + 147420000*f_5 - 157437000*f_7 - 8767*pi**8 + 30000*pi**6)/68040000","17269":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(3780*f_3**2 + 5400*f_3*f_5 - 216000*f_5 + 191835*f_7 - 50*pi**6 + 7*pi**8)/48600","17270":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(290304*f_3**2 + 2856756*f_3 + 2186352*f_5 - 6822851 + 7098*pi**4 + 912*pi**6)/26127360","17271":"-n**12*(n - 3)**5*(n - 2)*(1206036*f_3 + 756216*f_5 + 857304*f_7 - 2897237 + 486*pi**4)/5598720","17272":"-n**12*(n - 3)**4*(n - 2)**2*(1357560*f_3 - 1404665 + 216*pi**4)/27993600","17273":"n**12*(n - 3)**5*(n - 2)*(4027968*f_3**2 + 22556772*f_3 - 14492520*f_5 - 15529927 - 5760*pi**6 + 32886*pi**4)/39191040","17274":"n**12*(n - 3)**5*(n - 2)*(2015712*f_3 - 1454112*f_5 - 988187 + 5184*pi**4)/22394880","17275":"-n**12*(n - 3)**4*(n - 2)**2*(789480*f_3 - 2682720*f_5 - 20412*pi**4 + 10534165)/111974400","17276":"-n**12*(n - 3)**4*(n - 2)**2*(8858160*f_3 + 3265920*f_5 + 15552*pi**4 + 15263125)/1343692800","17277":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(5851440*f_3**2 - 19433610*f_3 - 2336040*f_5 - 5103*pi**4 + 1440*pi**6 + 17440360)/65318400","17278":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2654*f_3 - 144*f_5 - 5007 + 9*pi**4)/155520","17279":"-n**12*(n - 3)**3*(n - 2)**3*(289920*f_3 - 149040*f_5 - 410195 + 648*pi**4)/37324800","17280":"n**12*(n - 3)**3*(n - 2)**3*(176820*f_3 - 44280*f_5 - 1788*pi**4 + 409015)/37324800","17281":"n**12*(n - 3)**4*(n - 2)**2*(1386720*f_3 + 1341360*f_5 - 9398065 + 6048*pi**4)/111974400","17282":"n**12*(n - 3)**5*(n - 2)*(5295240*f_3 - 2488320*f_5 - 20574*pi**4 - 1040465)/55987200","17283":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(970704*f_3**2 - 1803858*f_3 + 2499336*f_5 - 2040598 + 105*pi**4 + 624*pi**6)/6531840","17284":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(1290*f_3 + 324*f_5 - 2566 + 9*pi**4)/77760","17285":"n**12*(n - 3)**5*(n - 2)*(849960*f_3 - 820800*f_5 - 2268*pi**4 + 99125)/12441600","17286":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(27216*f_3**2 + 72562*f_3 + 59976*f_5 - 749*pi**4 - 69482 - 32*pi**6)/1451520","17287":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(109620*f_3**2 - 1721370*f_3 + 252*pi**4*f_3 + 2008650*f_5 - 301455*f_7 - 63*pi**4 + 50*pi**6)/2721600","17288":"-n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 + 5159700*f_3 - 3190320*f_5 - 4860905 - 45927*pi**4 + 4800*pi**6)/391910400","17289":"-n**12*(n - 3)**4*(n - 2)**2*(3628800*f_3**2 - 5284440*f_3 + 13940640*f_5 - 11151805 - 103572*pi**4 + 9600*pi**6)/1567641600","17290":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2839200*f_3 + 993600*f_5 - 4588105 - 216*pi**4)/74649600","17291":"-n**12*(n - 3)**5*(n - 2)*(4354560*f_3**2 + 83870640*f_3 - 35380800*f_5 - 59262245 - 57600*pi**6 + 444528*pi**4)/783820800","17292":"n**12*(n - 3)**5*(n - 2)*(21675600*f_3 - 10730880*f_5 - 6391595 - 10368*pi**4)/223948800","17293":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(60480*f_3**2 + 3354960*f_3 - 532980*f_5 - 2757580 - 1340*pi**6 + 4389*pi**4)/5443200","17294":"-n**12*(n - 3)**4*(n - 2)**2*(536760*f_3 + 1341360*f_5 - 6738845 + 7452*pi**4)/111974400","17295":"n**12*(n - 3)**5*(n - 2)*(1269648*f_3 - 4634496*f_5 - 12960*pi**4 + 4273583)/22394880","17296":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(453600*f_3**2 - 7955010*f_3 - 8890560*f_5 + 10001880*f_7 - 2760*pi**6 + 5733*pi**4 + 9781660)/65318400","17297":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(5554080*f_3 + 2980800*f_5 - 12301735 - 2664*pi**4)/74649600","17298":"n**12*(n - 3)**3*(n - 2)**3*(8688*f_3 + 7776*f_5 - 176665 - 528*pi**4)/14929920","17299":"-n**12*(n - 3)**4*(n - 2)**2*(1136160*f_3 - 596160*f_5 - 4752*pi**4 + 483245)/223948800","17300":"n**12*(n - 3)**4*(n - 2)**2*(725760*f_3**2 - 9631440*f_3 + 22891680*f_5 - 15904315 - 9600*pi**6 + 78624*pi**4)/1567641600","17301":"-n**12*(n - 3)**3*(n - 2)**3*(89424*f_3 - 648*pi**4 + 92069)/67184640","17302":"-n**12*(n - 3)**3*(n - 2)**3*(421200*f_3 - 362135 - 2592*pi**4)/167961600","17303":"n**12*(n - 3)**4*(n - 2)**2*(1405080*f_3 + 324000*f_5 - 2897495 + 7236*pi**4)/111974400","17304":"n**12*(n - 3)**4*(n - 2)**2*(362880*f_3**2 - 619920*f_3 - 2479680*f_5 - 4800*pi**6 - 82775 + 35532*pi**4)/391910400","17305":"n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1088640*f_3**2 - 8215830*f_3 - 1512000*f_5 + 1080*pi**6 + 1054375 + 19803*pi**4)/4702924800","17306":"-n**12*(n - 3)**4*(n - 2)**2*(62100*f_3 - 1458*pi**4 + 63575)/27993600","17307":"n**12*(n - 3)**5*(n - 2)*(4147200*f_3 + 388800*f_5 - 8457385 - 4698*pi**4)/55987200","17308":"-n**12*(n - 3)**5*(n - 2)*(241920*f_3**2 + 801360*f_3 - 665280*f_5 - 3200*pi**6 - 2387595 + 28728*pi**4)/87091200","17309":"n**12*(n - 3)**4*(n - 2)**2*(560160*f_3 + 686880*f_5 - 1062145 + 4752*pi**4)/37324800","17310":"-n**12*(n - 3)**4*(n - 2)**2*(229392*f_3 + 645408*f_5 - 1680523)/44789760","17311":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(7560*f_3**2 - 1043840*f_3 + 168*pi**4*f_3 + 1418060*f_5 + 253260*f_7 - 401905 - 100*pi**6 - 588*pi**4)/3628800","17312":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(60480*f_3**2 - 1180830*f_3 - 362880*f_5 - 2037*pi**4 + 400*pi**6 + 1219750)/10886400","17313":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 57*n**2 - 125*n + 106)*(14040*f_3**2 - 16200*f_3*f_5 - 189690*f_3 - 141840*f_5 + 357210*f_7 + 9*pi**4 + 13670)/64800","17314":"-n**12*(n - 3)*(n - 2)**5*(91200*f_3 - 129600*f_5 - 32425 + 1536*pi**4)/1343692800","17315":"n**12*(n - 3)**2*(n - 2)**4*(1980720*f_3 + 1166400*f_5 - 25272*pi**4 + 133105)/4031078400","17316":"-n**12*(n - 3)*(n - 2)**5*(1188675*f_3 + 51030*f_5 - 666580 - 2187*pi**4)/4534963200","17317":"n**12*(n - 3)**3*(n - 2)**3*(167520*f_3 - 19440*f_5 - 252*pi**4 + 22175)/74649600","17318":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(30240*f_3**2 + 655340*f_3 + 1375920*f_5 - 10038*pi**4 - 965335 - 480*pi**6)/522547200","17319":"-n**12*(n - 3)*(n - 2)**5*(834300*f_3 + 204120*f_5 - 12998395 + 5508*pi**4)/6046617600","17320":"n**12*(n - 3)*(n - 2)**5*(3313980*f_3 - 87480*f_5 - 8208*pi**4 + 6043105)/3023308800","17321":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(30240*f_3**2 + 655340*f_3 + 1375920*f_5 - 10038*pi**4 - 965335 - 480*pi**6)/522547200","17322":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(582120*f_3**2 - 9498090*f_3 + 2520*pi**4*f_3 + 6334860*f_5 + 2812320*f_7 - 16443*pi**4 + 2500*pi**6)/2721600","17323":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(464940*f_3**2 + 73605*f_3 + 152145*f_5 - 775705 + 15*pi**6 + 4116*pi**4)/24494400","17324":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(109620*f_3**2 + 336*pi**4*f_3 + 1018220*f_3 - 888230*f_5 - 431865*f_7 - 50*pi**6 - 336*pi**4)/453600","17325":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(36000*f_3**2 - 63150*f_3 + 64080*f_5 + 22680*f_7 - 86990 + 309*pi**4)/259200","17326":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(4354560*f_3**2 + 130279800*f_3 + 3326400*f_5 - 246154195 + 4320*pi**6 + 289884*pi**4)/4702924800","17327":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(21600*f_3**2 - 36*pi**4*f_3 + 376680*f_3 - 756840*f_5 + 53460*f_7 - 200*pi**6 + 1071*pi**4 + 369975)/1166400","17328":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(37800*f_3**2 - 126*pi**4*f_3 + 452340*f_3 - 1947750*f_5 - 189945*f_7 - 500*pi**6 + 2268*pi**4 + 1732255)/8164800","17329":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(34240*f_3**2 - 110070*f_3 - 48*pi**4*f_3 - 10680*f_5 - 30240*f_7 - 11*pi**4 + 129555)/86400","17330":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(39030*f_3 + 37800*f_5 - 32480 - 249*pi**4)/4665600","17331":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(661500*f_3**2 - 6426000*f_3*f_5 + 10206000*f_3_5 - 46541250*f_5 + 43989750*f_7 - 8750*pi**6 + 703*pi**8)/4252500","17332":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 126)*(1440*f_3**2 - 4320*f_3 + 6*pi**4*f_3 + 600*f_5 + 2205*f_7 - 4*pi**4)/7200","17333":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(145530*f_3**2 + 1051890*f_3 - 682290*f_5 - 545*pi**6 - 477470 + 2226*pi**4)/2721600","17334":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(4320*f_3**2 - 127370*f_3 - 48*pi**4*f_3 + 77840*f_5 + 64845*f_7 + 93*pi**4)/64800","17335":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(12852*f_3**2 + 252*pi**4*f_3 + 232638*f_3 - 302190*f_5 + 7371*f_7 - 315*pi**4 + 10*pi**6)/272160","17336":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(1678320*f_3**2 - 1685670*f_3 - 11135880*f_5 - 3120*pi**6 - 9597*pi**4 + 15041390)/32659200","17337":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(113400*f_3**2 + 129570*f_3 + 2256660*f_5 - 19383*pi**4 - 1140*pi**6 + 1764070)/97977600","17338":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(64260*f_3**2 - 1155350*f_3 + 420*pi**4*f_3 + 1149050*f_5 - 86940*f_7 - 2877*pi**4 + 450*pi**6)/907200","17339":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(30240*f_3**2 - 2016*pi**4*f_3 + 9170700*f_3 - 10348800*f_5 + 585900*f_7 - 867195 - 400*pi**6 + 7938*pi**4)/10886400","17340":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4354560*f_3**2 + 33204360*f_3 - 1028160*f_5 - 80846185 + 4320*pi**6 + 182028*pi**4)/1567641600","17341":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(362880*f_3**2 + 4327890*f_3 - 7132860*f_5 - 60*pi**6 + 4179*pi**4 + 1408120)/5443200","17342":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(1152900*f_3**2 - 4373250*f_3 - 252*pi**4*f_3 + 148470*f_5 - 207900*f_7 - 1197*pi**4 + 950*pi**6 + 2800560)/5443200","17343":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1512000*f_3**2 - 1753500*f_3 - 5468400*f_5 - 800*pi**6 - 5894*pi**4 + 7205065)/43545600","17344":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1787184*f_3**2 - 5540346*f_3 + 81648*f_5 + 120*pi**6 + 5229*pi**4 + 4076632)/39191040","17345":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(166320*f_3**2 - 7952700*f_3 + 1008*pi**4*f_3 + 10224480*f_5 + 461160*f_7 - 2200*pi**6 + 210525 + 3654*pi**4)/5443200","17346":"-n**12*(n - 3)**2*(n - 2)**4*(5821200*f_3 - 14688*pi**4 + 16040335)/1007769600","17347":"n**12*(n - 3)**5*(n - 2)*(674880*f_3 + 60480*f_5 - 1569625 + 396*pi**4)/12441600","17348":"-n**12*(n - 3)**4*(n - 2)**2*(942840*f_3 + 3888*pi**4 + 6790625)/167961600","17349":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(5685120*f_3**2 - 9508800*f_3 - 11521440*f_5 - 2720*pi**6 - 4704*pi**4 + 18518675)/87091200","17350":"-n**12*(n - 3)**4*(n - 2)**2*(14312880*f_3 + 6480000*f_5 - 16994785 - 17136*pi**4)/223948800","17351":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1179360*f_3**2 + 18516960*f_3 - 816480*f_5 - 15714965 - 18396*pi**4 - 1200*pi**6)/130636800","17352":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(163296*f_3**2 + 300006*f_3 - 898128*f_5 - 72*pi**6 - 567*pi**4 + 416444)/13063680","17353":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(181440*f_3**2 + 7352100*f_3 - 6940080*f_5 - 4919495 - 3120*pi**6 + 33138*pi**4)/130636800","17354":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1179360*f_3**2 + 9477720*f_3 + 7030800*f_5 - 6273365 - 45108*pi**4 - 1200*pi**6)/391910400","17355":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(1874880*f_3**2 + 3137610*f_3 - 14923440*f_5 - 1880*pi**6 + 3591*pi**4 + 10229450)/10886400","17356":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(105840*f_3**2 + 6401430*f_3 - 9790200*f_5 - 1520*pi**6 + 8841*pi**4 + 2694510)/10886400","17357":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(362880*f_3**2 - 794610*f_3 - 835920*f_5 - 3411*pi**4 - 120*pi**6 + 1642280)/9331200","17358":"-n**12*(n - 3)**5*(n - 2)*(5168880*f_3 + 3285360*f_5 - 10750295 + 22842*pi**4)/55987200","17359":"n**12*(n - 3)**5*(n - 2)*(3503520*f_3 + 754272*f_5 - 4855019 + 2592*pi**4)/22394880","17360":"n**12*(n - 3)**5*(n - 2)*(1886868*f_3 + 320760*f_5 - 2974345 + 3726*pi**4)/5598720","17361":"-n**12*(n - 3)**5*(n - 2)*(1216080*f_3 + 272160*f_5 + 414985 + 6642*pi**4)/55987200","17362":"-n**12*(n - 3)**4*(n - 2)**2*(173520*f_3 - 90720*f_5 - 4938895 - 6048*pi**4)/111974400","17363":"-n**12*(n - 3)**5*(n - 2)*(1757700*f_3 + 1467720*f_5 - 6100165 + 19926*pi**4)/27993600","17364":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1788480*f_3**2 - 8532540*f_3 - 2099520*f_5 + 9522*pi**4 + 7469495)/223948800","17365":"-n**12*(n - 3)**4*(n - 2)**2*(172800*f_3 - 583200*f_5 - 1566*pi**4 + 550595)/27993600","17366":"-n**12*(n - 3)**4*(n - 2)**2*(2439720*f_3 + 1030320*f_5 - 2269735 + 9828*pi**4)/55987200","17367":"n**12*(n - 3)**3*(n - 2)**3*(414720*f_3 - 291600*f_5 - 1134*pi**4 + 278615)/41990400","17368":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(749952*f_3**2 - 5827584*f_3 - 5074272*f_5 + 5334336*f_7 - 1376*pi**6 - 2688*pi**4 + 7504217)/34836480","17369":"-n**12*(n - 3)**4*(n - 2)**2*(22722480*f_3 + 5857920*f_5 - 31567105 + 18864*pi**4)/447897600","17370":"-n**12*(n - 3)**5*(n - 2)*(7035120*f_3 + 3285360*f_5 - 12558215 + 22842*pi**4)/55987200","17371":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(181440*f_3**2 + 7352100*f_3 - 6940080*f_5 - 6280295 - 3120*pi**6 + 33138*pi**4)/130636800","17372":"-n**12*(n - 3)**3*(n - 2)**3*(24462*f_3 - 51516*f_5 - 135*pi**4 + 16249)/16796160","17373":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(438480*f_3**2 - 583800*f_3 + 903420*f_5 - 806680 - 340*pi**6 + 2121*pi**4)/5443200","17374":"n**12*(n - 3)**5*(n - 2)*(303156*f_3 - 421848*f_5 - 857304*f_7 + 1782*pi**4 + 680969)/5598720","17375":"-n**12*(n - 3)**4*(n - 2)**2*(1194480*f_3 - 1788480*f_5 + 7776*pi**4 + 7036625)/335923200","17376":"-n**12*(n - 3)**5*(n - 2)*(1088640*f_3**2 + 54787320*f_3 + 65862720*f_5 - 136428565 - 14400*pi**6 + 157626*pi**4)/391910400","17377":"-n**12*(n - 3)**4*(n - 2)**2*(3326940*f_3 + 5725080*f_5 - 8394425 + 22842*pi**4)/83980800","17378":"-n**12*(n - 3)**4*(n - 2)**2*(397710*f_3 - 14580*f_5 - 323060 - 1647*pi**4)/6998400","17379":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(15240960*f_3**2 - 31425660*f_3 - 2585520*f_5 - 4560*pi**6 - 33222*pi**4 + 27820765)/65318400","17380":"-n**12*(n - 3)**4*(n - 2)**2*(9312840*f_3 - 1244160*f_5 - 10201415 + 10692*pi**4)/83980800","17381":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1950480*f_3**2 - 13245540*f_3 - 11090520*f_5 - 44562*pi**4 - 2760*pi**6 + 31528945)/32659200","17382":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2903040*f_3**2 - 3682140*f_3 + 12610080*f_5 - 10593905 - 4560*pi**6 + 15666*pi**4)/195955200","17383":"-n**12*(n - 3)**5*(n - 2)*(217728*f_3**2 - 9017568*f_3 - 5171040*f_5 + 12002256*f_7 - 2880*pi**6 + 2691829)/78382080","17384":"-n**12*(n - 3)**4*(n - 2)**2*(537030*f_3 + 208980*f_5 - 1539*pi**4 + 285760)/20995200","17385":"-n**12*(n - 3)**4*(n - 2)**2*(795600*f_3 - 14800320*f_5 - 18432*pi**4 + 19705955)/223948800","17386":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(1451520*f_3**2 - 1096410*f_3 + 4490640*f_5 - 3333960*f_7 - 1320*pi**6 - 622370 + 1953*pi**4)/10886400","17387":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(2600640*f_3**2 - 15172710*f_3 - 3054240*f_5 + 3333960*f_7 - 15057*pi**4 + 520*pi**6 + 15032990)/10886400","17388":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(67500*f_3**2 - 252*pi**4*f_3 + 466230*f_3 - 502320*f_5 - 163890*f_7 - 15510 + 351*pi**4 + 50*pi**6)/194400","17389":"-n**12*(n - 3)**5*(n - 2)*(393660*f_3 + 379080*f_5 - 720895 + 1134*pi**4)/9331200","17390":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1179360*f_3**2 + 10384920*f_3 + 3402000*f_5 - 6318725 - 45108*pi**4 - 1200*pi**6)/391910400","17391":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(937440*f_3**2 - 10227630*f_3 + 2520*pi**4*f_3 + 7185360*f_5 + 2283120*f_7 - 17073*pi**4 + 2600*pi**6)/2721600","17392":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(585900*f_3**2 - 3885630*f_3 + 2772*pi**4*f_3 + 3012450*f_5 + 83160*f_7 - 9009*pi**4 + 1250*pi**6)/2721600","17393":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(43092*f_3**2 + 64626*f_3 + 28998*f_5 - 167726 + 6*pi**6 + 519*pi**4)/5598720","17394":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2570400*f_3**2 - 3649660*f_3 - 892080*f_5 - 1362235 + 320*pi**6 + 17066*pi**4)/130636800","17395":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(120960*f_3**2 + 1008*pi**4*f_3 + 3392970*f_3 - 2674140*f_5 - 1295595*f_7 - 400*pi**6 + 567*pi**4)/1360800","17396":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(151200*f_3**2 + 2520*pi**4*f_3 + 2825340*f_3 - 2870700*f_5 - 422415*f_7 - 500*pi**6 - 126*pi**4)/2721600","17397":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(202608*f_3**2 + 336*pi**4*f_3 + 270956*f_3 - 1102136*f_5 - 443520*f_7 - 360*pi**6 + 1050*pi**4 + 1183063)/362880","17398":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(17010*f_3**2 - 225050*f_3 + 168*pi**4*f_3 + 191975*f_5 + 32445*f_7 - 25*pi**6 + 147*pi**4)/113400","17399":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 138*n + 139)*(16200000*f_3**2 - 52812000*f_3*f_5 + 64800*pi**4*f_3 + 88452000*f_3_5 - 23310000*f_7 - 5539*pi**8)/6480000","17400":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 138*n + 139)*(104328000*f_3**2 - 242676000*f_3*f_5 + 453600*pi**4*f_3 + 401436000*f_3_5 - 141120000*f_7 - 27637*pi**8)/45360000","17401":"-n**12*(n - 4)*(n - 3)**2*(n - 2)*(n**2 - 5*n + 10)*(285390*f_3**2 + 378*pi**4*f_3 + 837900*f_3 - 1412145*f_5 - 945*f_7 - 2646*pi**4 + 275*pi**6)/1360800","17402":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 134)*(19278000*f_3**2 - 75789000*f_3*f_5 + 75600*pi**4*f_3 + 142884000*f_3_5 + 170100000*f_5 - 201922875*f_7 - 12943*pi**8 + 30000*pi**6)/34020000","17403":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(1678320*f_3**2 - 3227910*f_3 - 9321480*f_5 - 3120*pi**6 - 9597*pi**4 + 15041390)/32659200","17404":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(117936*f_3**2 - 431256*f_3 - 92988*f_5 - 228*pi**6 - 1491*pi**4 + 857332)/3265920","17405":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(71280*f_3**2 - 203430*f_3 + 136080*f_5 - 2067*pi**4 - 120*pi**6 + 483130)/13996800","17406":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(2177280*f_3**2 - 17738910*f_3 - 12972960*f_5 + 10001880*f_7 - 3240*pi**6 - 15309*pi**4 + 23776760)/65318400","17407":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(257040*f_3**2 + 126840*f_3 - 616140*f_5 - 340*pi**6 - 2226*pi**4 + 360325)/10886400","17408":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(54054*f_3**2 + 23646*f_3 + 71631*f_5 - 83349*f_7 - 79*pi**6 - 15484 + 168*pi**4)/544320","17409":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(120960*f_3**2 + 975240*f_3 - 5533920*f_5 - 84*pi**4 + 1040*pi**6 + 4019155)/21772800","17410":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(1451520*f_3**2 - 3977820*f_3 - 4415040*f_5 - 15582*pi**4 + 2640*pi**6 + 6523825)/21772800","17411":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(173880*f_3**2 - 1008*pi**4*f_3 + 187320*f_3 - 58800*f_5 - 40635*f_7 - 800*pi**6 + 5796*pi**4)/1360800","17412":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(483840*f_3**2 - 2065560*f_3 + 504*pi**4*f_3 + 1396500*f_5 + 303345*f_7 - 400*pi**6 + 3024*pi**4)/1360800","17413":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(517860*f_3**2 - 3885630*f_3 + 2772*pi**4*f_3 + 2728950*f_5 + 460215*f_7 - 9009*pi**4 + 1250*pi**6)/1360800","17414":"-n**12*(n - 4)*(n - 3)**2*(n - 2)*(n**2 - 5*n + 10)*(557550*f_3**2 + 2646*pi**4*f_3 + 6472620*f_3 - 7196805*f_5 - 296730*f_7 - 2425*pi**6 + 12474*pi**4)/5443200","17415":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(32508000*f_3**2 - 112266000*f_3*f_5 - 52164000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 378000000*f_5 - 247731750*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/68040000","17416":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 134)*(7938000*f_3**2 - 148743000*f_3*f_5 + 151200*pi**4*f_3 + 285768000*f_3_5 + 294840000*f_5 - 317354625*f_7 - 25886*pi**8 + 60000*pi**6)/34020000","17417":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(10800*f_3**2 + 321810*f_3 + 430920*f_5 - 476280*f_7 - 335150 - 160*pi**6 + 531*pi**4)/1555200","17418":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(309960*f_3**2 + 528990*f_3 - 3012660*f_5 + 1250235*f_7 - 2247*pi**4 + 30730 + 940*pi**6)/2721600","17419":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(3780*f_3**2 - 432930*f_3 + 36*pi**4*f_3 + 426450*f_5 + 183735*f_7 - 87300 - 50*pi**6 + 63*pi**4)/388800","17420":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 137*n + 134)*(20412000*f_3**2 - 108108000*f_3*f_5 + 75600*pi**4*f_3 + 183708000*f_3_5 + 130410000*f_5 - 154460250*f_7 - 15031*pi**8 + 30000*pi**6)/34020000","17421":"-n**12*(n - 3)**5*(n - 2)*(3505680*f_3 + 738720*f_5 - 4350785 + 7776*pi**4)/55987200","17422":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(107730*f_3**2 - 1607550*f_3 + 1626345*f_5 - 421540 - 1092*pi**4 + 495*pi**6)/2721600","17423":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(264600*f_3**2 - 3423210*f_3 + 504*pi**4*f_3 + 2768640*f_5 + 607635*f_7 + 693*pi**4 + 100*pi**6)/1360800","17424":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(11340*f_3**2 - 1970570*f_3 - 84*pi**4*f_3 + 1980650*f_5 + 49770*f_7 - 3675*pi**4 + 650*pi**6)/1814400","17425":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(234360*f_3**2 - 3248700*f_3 - 2520*pi**4*f_3 + 3513300*f_5 - 305235*f_7 + 126*pi**4 + 500*pi**6)/2721600","17426":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(44280*f_3**2 - 722310*f_3 + 72*pi**4*f_3 + 503520*f_5 + 227610*f_7 - 441*pi**4 + 100*pi**6)/194400","17427":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(88830*f_3**2 - 1103970*f_3 + 252*pi**4*f_3 + 661395*f_5 + 379890*f_7 + 25*pi**6 + 504*pi**4)/680400","17428":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(3024000*f_3**2 - 12852000*f_3*f_5 + 20412000*f_3_5 - 72765000*f_5 + 64330875*f_7 - 17500*pi**6 + 1406*pi**8)/8505000","17429":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(196560*f_3**2 + 4032*pi**4*f_3 + 2708160*f_3 - 3248700*f_5 - 104895*f_7 - 500*pi**6 - 756*pi**4)/2721600","17430":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(37800000*f_3**2 - 61236000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 274050000*f_5 - 264600000*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","17431":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(62640*f_3**2 - 5400*f_3*f_5 + 880200*f_5 - 913815*f_7 - 28*pi**8 + 200*pi**6)/194400","17432":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(2570400*f_3**2 + 8895740*f_3 - 1451520*f_5 - 21464065 + 320*pi**6 + 39326*pi**4)/391910400","17433":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(98280*f_3**2 - 4045020*f_3 + 504*pi**4*f_3 + 3803100*f_5 + 96390*f_7 - 10899*pi**4 + 1700*pi**6)/8164800","17434":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 38)*(52380*f_3**2 - 710700*f_3 + 180*pi**4*f_3 + 645900*f_5 + 6210*f_7 - 1647*pi**4 + 250*pi**6)/583200","17435":"n**12*(n - 4)*(n - 3)*(n - 2)**2*(n**2 - 5*n + 10)*(31500*f_3**2 + 63*pi**4*f_3 + 360640*f_3 - 394310*f_5 - 13545*f_7 - 150*pi**6 + 798*pi**4)/1814400","17436":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(26460000*f_3**2 - 78246000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 308070000*f_5 - 262284750*f_7 - 18567*pi**8 + 70000*pi**6)/68040000","17437":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(49140000*f_3**2 - 95256000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 268380000*f_5 - 234171000*f_7 - 18567*pi**8 + 70000*pi**6)/136080000","17438":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 130)*(9180*f_3**2 + 2700*f_3*f_5 + 191700*f_5 - 194670*f_7 - 7*pi**8 + 50*pi**6)/97200","17439":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(13536*f_3**2 - 38674*f_3 - 8712*f_5 - 4536*f_7 + 27*pi**4 + 35529)/103680","17440":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(491400*f_3**2 - 9407370*f_3 + 2520*pi**4*f_3 + 5352060*f_5 + 3870720*f_7 - 16443*pi**4 + 2500*pi**6)/2721600","17441":"n**12*(n - 3)**2*(n - 2)**4*(5352480*f_3 + 816480*f_5 + 23328*pi**4 + 34543955)/12093235200","17442":"n**12*(n - 3)**3*(n - 2)**3*(3687120*f_3 - 3732480*f_5 - 28512*pi**4 + 3284005)/2687385600","17443":"n**12*(n - 3)**3*(n - 2)**3*(88560*f_3 - 544320*f_5 - 1512*pi**4 + 445715)/223948800","17444":"-n**12*(n - 3)**2*(n - 2)**4*(8485560*f_3 - 21838085 - 39204*pi**4)/6046617600","17445":"n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 134*n + 124)*(23436000*f_3**2 - 95256000*f_3*f_5 - 77112000*f_3 + 151200*pi**4*f_3 + 61236000*f_3_5 + 476280000*f_5 - 332734500*f_7 - 18567*pi**8 - 75600*pi**4 + 110000*pi**6)/136080000","17446":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 136*n + 131)*(89964000*f_3**2 - 95256000*f_3*f_5 + 302400*pi**4*f_3 + 61236000*f_3_5 + 302400000*f_5 - 325458000*f_7 - 18567*pi**8 + 70000*pi**6)/136080000","17447":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(3780*f_3**2 - 969430*f_3 - 924*pi**4*f_3 + 1236550*f_5 - 151200*f_7 - 189*pi**4 + 150*pi**6)/1814400","17448":"n**12*(n - 3)*(n - 2)*(n**2 - 6*n + 10)**2*(172800*f_3**2 - 616280*f_3 - 76320*f_5 + 156*pi**4 + 599425)/4147200","17449":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(69552*f_3**2 - 132090*f_3 + 335160*f_5 - 1827*pi**4 + 8932 + 64*pi**6)/26127360","17450":"n**12*(n - 3)**3*(n - 2)**3*(50976*f_3 + 117504*f_5 - 129941 - 1008*pi**4)/89579520","17451":"n**12*(n - 3)**2*(n - 2)**4*(57888*f_3 - 233280*f_5 - 54731 + 2376*pi**4)/806215680","17452":"n**12*(n - 3)**2*(n - 2)**4*(1747440*f_3 + 1166400*f_5 - 25272*pi**4 + 276925)/4031078400","17453":"-n**12*(n - 3)**3*(n - 2)**3*(601560*f_3 - 349920*f_5 - 864905 + 6804*pi**4)/671846400","17454":"n**12*(n - 3)**3*(n - 2)**3*(424080*f_3 - 388800*f_5 - 95785 + 1512*pi**4)/223948800","17455":"-n**12*(n - 3)**3*(n - 2)**3*(5449680*f_3 - 4181785 - 16848*pi**4)/2015539200","17456":"-n**12*(n - 3)**3*(n - 2)**3*(4017*f_3 - 486*f_5 - 1148 - 9*pi**4)/1866240","17457":"n**12*(n - 3)**2*(n - 2)**4*(1747440*f_3 + 1166400*f_5 - 25272*pi**4 + 276925)/8062156800","17458":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(725760*f_3**2 - 1901340*f_3 - 582120*f_5 - 2646*pi**4 + 271565 + 1560*pi**6)/391910400","17459":"-n**12*(n - 3)**4*(n - 2)**2*(10931760*f_3 + 1477440*f_5 - 15162655 + 11016*pi**4)/335923200","17460":"-n**12*(n - 3)**4*(n - 2)**2*(4320*f_3 + 114480*f_5 - 110945 + 384*pi**4)/12441600","17461":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(33264*f_3**2 - 276150*f_3 + 171864*f_5 - 119000 + 16*pi**6 + 1575*pi**4)/13063680","17462":"-n**12*(n - 3)**4*(n - 2)**2*(233280*f_3**2 + 1796580*f_3 - 1969920*f_5 - 4509*pi**4 - 257375)/55987200","17463":"n**12*(n - 3)**4*(n - 2)**2*(2319840*f_3 + 816480*f_5 + 33048*pi**4 + 3838925)/671846400","17464":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2493600*f_3 + 1512000*f_5 - 4714465 - 1944*pi**4)/37324800","17465":"n**12*(n - 3)**3*(n - 2)**3*(9256680*f_3 + 4432320*f_5 - 14251915 - 4212*pi**4)/1007769600","17466":"n**12*(n - 3)**4*(n - 2)**2*(354780*f_3 + 207360*f_5 - 777535 + 2052*pi**4)/27993600","17467":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(40176*f_3**2 + 35646*f_3 + 34344*f_5 - 66341 - 48*pi**6 - 219*pi**4)/3732480","17468":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(39312*f_3**2 - 696066*f_3 - 205128*f_5 + 1029*pi**4 + 416*pi**6 + 464387)/26127360","17469":"-n**12*(n - 3)**3*(n - 2)**3*(29471040*f_3 - 5365440*f_5 - 84849085 + 114696*pi**4)/4031078400","17470":"n**12*(n - 3)**2*(n - 2)**4*(299160*f_3 + 272160*f_5 - 5775685 + 4212*pi**4)/2687385600","17471":"-n**12*(n - 3)**2*(n - 2)**4*(524520*f_3 - 23328*f_5 - 1044*pi**4 + 266693)/268738560","17472":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2494800*f_3**2 - 4441500*f_3 - 2056320*f_5 - 7182*pi**4 - 240*pi**6 + 5002235)/195955200","17473":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(347760*f_3**2 - 670530*f_3 - 2119320*f_5 + 80*pi**6 + 861*pi**4 + 2000110)/65318400","17474":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(75600*f_3**2 - 3714690*f_3 + 602280*f_5 - 2667*pi**4 + 1280*pi**6 + 2380210)/65318400","17475":"-n**12*(n - 3)**3*(n - 2)**3*(42228*f_3 - 58320*f_5 - 45233 + 486*pi**4)/33592320","17476":"-n**12*(n - 3)**2*(n - 2)**4*(382320*f_3 - 2592*pi**4 + 442505)/1007769600","17477":"n**12*(8748*f_3 - 68087)*(n - 3)**2*(n - 2)**4/302330880","17478":"n**12*(n - 3)**3*(n - 2)**3*(288936*f_3 - 23328*f_5 - 246071 - 756*pi**4)/44789760","17479":"-n**12*(n - 3)**4*(n - 2)**2*(181440*f_3**2 + 2056320*f_3 - 1421280*f_5 - 16632*pi**4 - 770945 + 1200*pi**6)/195955200","17480":"n**12*(n - 3)**4*(n - 2)**2*(45360*f_3**2 - 1088640*f_3 + 2048760*f_5 - 821450 - 600*pi**6 + 5859*pi**4)/97977600","17481":"n**12*(n - 3)**3*(n - 2)**3*(1425600*f_3 - 5184*pi**4 - 430235)/671846400","17482":"n**12*(n - 3)**3*(n - 2)**3*(6418800*f_3 + 1257120*f_5 - 22392*pi**4 - 1708295)/671846400","17483":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(23758*f_3 - 21756*f_5 - 17444 - 7*pi**4 + 12*pi**6)/362880","17484":"n**12*(n - 3)**4*(n - 2)**2*(1054620*f_3 - 835920*f_5 + 343690 + 5103*pi**4)/167961600","17485":"-n**12*(n - 3)**3*(n - 2)**3*(26925*f_3 - 2430*f_5 - 63*pi**4 - 5105)/9331200","17486":"n**12*(n - 3)**3*(n - 2)**3*(1841184*f_3 + 108864*f_5 - 8419823 - 3780*pi**4)/403107840","17487":"n**12*(n - 3)**2*(n - 2)**4*(174150*f_3 - 154548*f_5 - 729*pi**4 + 20840)/604661760","17488":"-n**12*(n - 3)**3*(n - 2)**3*(57990*f_3 - 4860*f_5 - 144*pi**4 + 1345)/18662400","17489":"n**12*(n - 3)**2*(n - 2)**4*(358560*f_3 - 87480*f_5 - 558995 + 4374*pi**4)/1007769600","17490":"-n**12*(n - 3)**3*(n - 2)**3*(1519560*f_3 - 816480*f_5 - 2268*pi**4 + 1537625)/2015539200","17491":"-n**12*(n - 3)**3*(n - 2)**3*(119880*f_3 - 816480*f_5 - 4059295 - 2268*pi**4)/2015539200","17492":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(967680*f_3**2 - 3936660*f_3 + 8870400*f_5 - 7873285 - 1040*pi**6 + 28518*pi**4)/130636800","17493":"-n**12*(n - 3)**4*(n - 2)**2*(800280*f_3 - 2974320*f_5 - 9072*pi**4 + 2594485)/167961600","17494":"n**12*(n - 3)**3*(n - 2)**3*(134460*f_3 + 40824*f_5 - 324*pi**4 + 230291)/201553920","17495":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(154980*f_3**2 - 1583820*f_3 + 1405530*f_5 - 470295 + 126*pi**4 + 590*pi**6)/16329600","17496":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1496880*f_3**2 - 7203210*f_3 - 4248720*f_5 - 3960*pi**6 - 3129*pi**4 + 14727790)/195955200","17497":"-n**12*(n - 3)**4*(n - 2)**2*(24192*f_3**2 + 2521008*f_3 + 460656*f_5 - 3375477 - 5040*pi**4 + 640*pi**6)/52254720","17498":"-n**12*(n - 3)**4*(n - 2)**2*(2177280*f_3**2 + 46448640*f_3 + 15331680*f_5 - 84766465 + 9072*pi**4 + 14400*pi**6)/2351462400","17499":"-n**12*(n - 3)**3*(n - 2)**3*(4993920*f_3 + 13608000*f_5 - 34769875 + 46872*pi**4)/2687385600","17500":"-n**12*(n - 3)**4*(n - 2)**2*(54432*f_3**2 + 8866746*f_3 - 8257788*f_5 - 1211644 - 720*pi**6 + 2835*pi**4)/117573120","17501":"-n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 30*n - 37)*(120960*f_3**2 - 1450260*f_3 - 756*pi**4*f_3 + 1637370*f_5 - 399735*f_7 - 400*pi**6 + 8946*pi**4)/24494400","17502":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(393120*f_3**2 - 1133370*f_3 + 386820*f_5 - 340*pi**6 - 819*pi**4 + 841785)/16329600","17503":"-n**12*(n - 3)**4*(n - 2)**2*(544320*f_3**2 + 18002250*f_3 - 7495740*f_5 - 13388585 - 16443*pi**4 + 3600*pi**6)/587865600","17504":"n**12*(n - 3)*(n - 2)**2*(n**3 - 9*n**2 + 29*n - 32)*(10800*f_3**2 - 67500*f_3 + 94230*f_5 - 97335*f_7 - 100*pi**6 + 288*pi**4 + 126135)/1166400","17505":"-n**12*(n - 3)**4*(n - 2)**2*(69120*f_3**2 + 542160*f_3 - 739440*f_5 - 528*pi**4 + 14035)/12441600","17506":"-n**12*(n - 3)**4*(n - 2)**2*(120960*f_3**2 + 1748880*f_3 - 2625840*f_5 - 26712*pi**4 - 1378545 + 3200*pi**6)/261273600","17507":"-n**12*(n - 3)**2*(n - 2)**4*(4131000*f_3 + 583200*f_5 + 5022*pi**4 + 3252115)/2015539200","17508":"-n**12*(n - 3)**3*(n - 2)**3*(719280*f_3 - 1423008*f_5 - 6156*pi**4 + 761699)/403107840","17509":"n**12*(n - 3)**2*(n - 2)**4*(2414880*f_3 + 174960*f_5 - 15444*pi**4 - 137095)/2015539200","17510":"n**12*(n - 3)**4*(n - 2)**2*(31104*f_3**2 - 895968*f_3 + 852768*f_5 - 183049 + 2592*pi**4)/22394880","17511":"-n**12*(n - 3)**3*(n - 2)**3*(460728*f_3 + 349920*f_5 - 594863 + 1620*pi**4)/100776960","17512":"n**12*(n - 3)**4*(n - 2)**2*(362880*f_3**2 - 8826300*f_3 + 5787180*f_5 - 1200*pi**6 + 2480135 + 29673*pi**4)/195955200","17513":"n**12*(n - 3)**4*(n - 2)**2*(808920*f_3 + 173340*f_5 - 1226680 + 1593*pi**4)/55987200","17514":"-n**12*(n - 3)**3*(n - 2)**3*(5614920*f_3 - 4024080*f_5 - 29484*pi**4 + 12603425)/2015539200","17515":"-n**12*(n - 3)**3*(n - 2)**3*(434160*f_3 + 12363840*f_5 - 13941035 + 75168*pi**4)/2015539200","17516":"n**12*(n - 3)**3*(n - 2)**3*(4957200*f_3 + 19362240*f_5 - 32109755 - 42768*pi**4)/4031078400","17517":"-n**12*(n - 3)**4*(n - 2)**2*(6976*f_3 - 48*f_5 - 8907 + 32*pi**4)/829440","17518":"-n**12*(n - 3)**4*(n - 2)**2*(1088640*f_3**2 + 175407120*f_3 - 132088320*f_5 - 70995925 - 14400*pi**6 + 167832*pi**4)/2351462400","17519":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(64260*f_3**2 - 410130*f_3 + 129780*f_5 - 194355 + 290*pi**6 + 3087*pi**4)/16329600","17520":"n**12*(n - 3)**4*(n - 2)**2*(226800*f_3**2 - 1226610*f_3 + 2657340*f_5 - 1669780 - 1200*pi**6 + 11529*pi**4)/97977600","17521":"-n**12*(n - 3)**3*(n - 2)**3*(346860*f_3 + 19440*f_5 + 72*pi**4 + 730655)/55987200","17522":"-n**12*(n - 3)**4*(n - 2)**2*(622080*f_3**2 + 2800440*f_3 - 6130080*f_5 - 14796*pi**4 + 3331655)/111974400","17523":"-n**12*(n - 3)**3*(n - 2)**3*(4187700*f_3 + 4840560*f_5 - 14981575 + 17658*pi**4)/2015539200","17524":"-n**12*(n - 3)**2*(n - 2)**4*(265520*f_3 + 8640*f_5 + 24*pi**4 + 979075)/74649600","17525":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(574560*f_3**2 + 24150*f_3 - 554400*f_5 - 770455 - 1323*pi**4 + 680*pi**6)/65318400","17526":"n**12*(n - 3)**4*(n - 2)**2*(1784592*f_3 - 62208*f_5 - 2910059 + 6480*pi**4)/134369280","17527":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(876960*f_3**2 - 1091370*f_3 - 4495680*f_5 - 3843*pi**4 + 1720*pi**6 + 3740065)/130636800","17528":"n**12*(n - 3)**3*(n - 2)**3*(2268000*f_3 + 2449440*f_5 - 8424*pi**4 - 73955)/1007769600","17529":"-n**12*(n - 3)**4*(n - 2)**2*(2540160*f_3**2 - 355320*f_3 + 7862400*f_5 - 179172*pi**4 + 526925 + 9600*pi**6)/783820800","17530":"n**12*(n - 3)**4*(n - 2)**2*(1451520*f_3**2 + 3810240*f_3 + 5503680*f_5 - 28547015 - 19200*pi**6 + 192024*pi**4)/3135283200","17531":"n**12*(n - 3)**3*(n - 2)**3*(7424*f_3 + 5184*f_5 - 103029 - 376*pi**4)/9953280","17532":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(78624*f_3**2 + 718746*f_3 + 590688*f_5 - 1170113 - 296*pi**6 - 1785*pi**4)/13063680","17533":"-n**12*(n - 3)**3*(n - 2)**3*(346860*f_3 + 19440*f_5 + 72*pi**4 + 730655)/55987200","17534":"-n**12*(n - 3)*(n - 2)**3*(n**2 - 6*n + 10)*(1179360*f_3**2 + 27198360*f_3 + 6048000*f_5 - 18054365 - 82656*pi**4 - 1200*pi**6)/2351462400","17535":"n**12*(n - 3)**3*(n - 2)**3*(12266640*f_3 + 3499200*f_5 - 5656405 + 21708*pi**4)/1007769600","17536":"-n**12*(n - 3)**2*(n - 2)**4*(613440*f_3 - 864*pi**4 + 3312755)/671846400","17537":"n**12*(n - 4)*(n - 3)*(n - 2)**2*(n**2 - 5*n + 10)*(195930*f_3**2 + 126*pi**4*f_3 + 675780*f_3 - 1012515*f_5 - 40005*f_7 - 546*pi**4 + 25*pi**6)/5443200","17538":"-n**12*(n - 3)**5*(n - 2)*(870912*f_3**2 - 10124352*f_3 + 25365312*f_5 + 12002256*f_7 - 24496955 - 2880*pi**6 + 36288*pi**4)/78382080","17539":"-n**12*(n - 3)**4*(n - 2)**2*(835920*f_3 - 841915 - 1296*pi**4)/55987200","17540":"n**12*(n - 3)**2*(n - 2)**4*(2766960*f_3 - 1046675 - 7128*pi**4)/4031078400","17541":"-n**12*(n - 3)**2*(n - 2)**4*(3895128*f_3 + 163296*f_5 + 6804*pi**4 + 34436785)/2418647040","17542":"-n**12*(n - 3)**3*(n - 2)**3*(265680*f_3 - 1296*pi**4 - 91895)/167961600","17543":"n**12*(n - 3)**4*(n - 2)**2*(1429920*f_3 - 894240*f_5 - 805085 + 4968*pi**4)/111974400","17544":"-n**12*(n - 3)**4*(n - 2)**2*(1626480*f_3 - 1399680*f_5 - 3913735 - 216*pi**4)/111974400","17545":"-n**12*(n - 3)**4*(n - 2)**2*(2633040*f_3 - 3680640*f_5 - 18144*pi**4 + 2901785)/223948800","17546":"n**12*(n - 3)**4*(n - 2)**2*(1427760*f_3 + 829440*f_5 - 155165 + 8424*pi**4)/111974400","17547":"n**12*(n - 3)**3*(n - 2)**3*(49140*f_3 + 145800*f_5 - 2322*pi**4 + 23035)/167961600","17548":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(120960*f_3**2 + 2478840*f_3 - 2494800*f_5 - 7476*pi**4 + 800*pi**6 + 1610105)/65318400","17549":"-n**12*(n - 3)**4*(n - 2)**2*(40636080*f_3 + 14696640*f_5 - 54086465 - 23976*pi**4)/671846400","17550":"n**12*(n - 3)**3*(n - 2)**3*(90720*f_3 - 648*pi**4 + 885185)/167961600","17551":"-n**12*(n - 3)**4*(n - 2)**2*(14100480*f_3 + 4548960*f_5 - 18531535 - 7776*pi**4)/335923200","17552":"n**12*(n - 3)**3*(n - 2)**3*(433680*f_3 + 30240*f_5 + 744*pi**4 + 3138085)/74649600","17553":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(756000*f_3**2 + 8086680*f_3 + 3583440*f_5 - 14807135 - 11508*pi**4 - 160*pi**6)/65318400","17554":"-n**12*(n - 3)**3*(n - 2)**3*(1321920*f_3 - 2449440*f_5 - 195665 + 5832*pi**4)/1007769600","17555":"-n**12*(n - 3)**4*(n - 2)**2*(4425840*f_3 + 1762560*f_5 - 9469255 - 17928*pi**4)/223948800","17556":"-n**12*(n - 3)**3*(n - 2)**3*(3486240*f_3 + 272160*f_5 + 6912*pi**4 + 22835465)/671846400","17557":"-n**12*(n - 3)**2*(n - 2)**4*(596160*f_3 + 648*pi**4 + 5318345)/503884800","17558":"n**12*(n - 3)**3*(n - 2)**3*(501390*f_3 - 2839060 - 3483*pi**4)/83980800","17559":"n**12*(n - 3)**2*(n - 2)**4*(2533680*f_3 - 2249975 - 7128*pi**4)/2015539200","17560":"n**12*(n - 3)**2*(n - 2)**4*(1617840*f_3 - 544320*f_5 - 1994585 - 216*pi**4)/2687385600","17561":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(163880*f_3 + 48960*f_5 - 217155 - 404*pi**4)/3110400","17562":"n**12*(n - 3)**4*(n - 2)**2*(2525040*f_3 - 6791040*f_5 - 484745 + 35424*pi**4)/447897600","17563":"-n**12*(n - 3)**4*(n - 2)**2*(1413936*f_3 + 222912*f_5 - 2125439 - 4968*pi**4)/22394880","17564":"n**12*(n - 3)**3*(n - 2)**3*(90720*f_3 - 648*pi**4 + 885185)/167961600","17565":"n**12*(n - 3)**3*(n - 2)**3*(406440*f_3 + 30240*f_5 + 876*pi**4 + 1757395)/37324800","17566":"-n**12*(n - 3)**5*(n - 2)*(1814400*f_3**2 - 42048720*f_3 - 24630480*f_5 + 20003760*f_7 - 9600*pi**6 + 46872*pi**4 + 45792985)/130636800","17567":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(101520*f_3**2 - 144*pi**4*f_3 + 2585100*f_3 - 4132920*f_5 - 908820*f_7 - 1000*pi**6 + 4050*pi**4 + 2535135)/1555200","17568":"-n**12*(n - 3)**3*(n - 2)**3*(42228*f_3 - 58320*f_5 - 45233 + 486*pi**4)/33592320","17569":"-n**12*(n - 3)**4*(n - 2)**2*(7354800*f_3 + 349920*f_5 - 11918815 - 22032*pi**4)/335923200","17570":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(81270*f_3**2 + 192780*f_3 + 339255*f_5 - 488880 + 5*pi**6 + 357*pi**4)/16329600","17571":"-n**12*(n - 3)**2*(n - 2)**4*(17217360*f_3 + 816480*f_5 - 9072*pi**4 + 24580955)/4031078400","17572":"-n**12*(n - 3)**3*(n - 2)**3*(159520*f_3 + 119520*f_5 - 1024*pi**4 - 62445)/24883200","17573":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 11)*(189000*f_3**2 + 1430730*f_3 + 669060*f_5 - 2127930 - 40*pi**6 - 357*pi**4)/16329600","17574":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(907200*f_3**2 + 4554760*f_3 + 8305920*f_5 - 15160215 - 800*pi**6 + 3724*pi**4)/29030400","17575":"-n**12*(n - 3)**3*(n - 2)**3*(374880*f_3 + 358560*f_5 - 3072*pi**4 - 105355)/149299200","17576":"n**12*(n - 3)**4*(n - 2)**2*(399600*f_3 - 1321920*f_5 - 8471945 - 11664*pi**4)/335923200","17577":"n**12*(n - 3)**4*(n - 2)**2*(39960*f_3 - 1341360*f_5 - 8748*pi**4 + 7740545)/111974400","17578":"-n**12*(n - 3)**3*(n - 2)**3*(7714440*f_3 + 8048160*f_5 - 111225985 + 91044*pi**4)/4031078400","17579":"n**12*(n - 3)**3*(n - 2)**3*(7424*f_3 + 5184*f_5 - 103029 - 376*pi**4)/9953280","17580":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(551880*f_3**2 + 2520*pi**4*f_3 + 656250*f_3 - 897540*f_5 - 819315*f_7 - 1953*pi**4 - 100*pi**6)/2721600","17581":"-n**12*(n - 3)**5*(n - 2)*(2721600*f_3**2 + 158760*f_3 + 35516880*f_5 - 31228505 - 14400*pi**6 + 133812*pi**4)/195955200","17582":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(30240*f_3**2 + 1008*pi**4*f_3 + 4889850*f_3 - 4545240*f_5 - 1143450*f_7 - 400*pi**6 + 567*pi**4)/1360800","17583":"n**12*(n - 3)**5*(n - 2)*(9434880*f_3 - 7776000*f_5 - 1785575 + 7776*pi**4)/55987200","17584":"-n**12*(n - 3)**5*(n - 2)*(1283040*f_3 + 174960*f_5 - 1998065 + 7533*pi**4)/27993600","17585":"-n**12*(n - 3)**4*(n - 2)**2*(947376*f_3 - 7776*f_5 - 1869949 - 4536*pi**4)/67184640","17586":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(2751840*f_3**2 - 4467750*f_3 - 11672640*f_5 - 1480*pi**6 - 3969*pi**4 + 15032990)/10886400","17587":"-n**12*(n - 3)**4*(n - 2)**2*(287280*f_3 + 642816*f_5 - 796133 - 1296*pi**4)/44789760","17588":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(1557360*f_3**2 - 1008*pi**4*f_3 + 513660*f_3 - 9279480*f_5 + 147420*f_7 - 9702*pi**4 + 2200*pi**6 + 5555235)/10886400","17589":"n**12*(n - 3)**5*(n - 2)*(2721600*f_3**2 + 32156460*f_3 + 30277800*f_5 - 87912335 + 7200*pi**6 + 89586*pi**4)/195955200","17590":"n**12*(n - 3)**5*(n - 2)*(1088640*f_3**2 - 3432240*f_3 - 4944240*f_5 - 182952*pi**4 + 9560075 + 14400*pi**6)/130636800","17591":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(347760*f_3**2 - 4484970*f_3 + 1020600*f_5 - 4263*pi**4 + 1886850 + 2480*pi**6)/10886400","17592":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(128520*f_3**2 + 504*pi**4*f_3 + 2695980*f_3 - 3022950*f_5 - 121905*f_7 - 200*pi**6 + 126*pi**4)/680400","17593":"-n**12*(n - 3)**5*(n - 2)*(362880*f_3**2 + 4067280*f_3 + 14016240*f_5 - 18666095 - 4800*pi**6 + 55944*pi**4)/130636800","17594":"-n**12*(n - 3)**5*(n - 2)*(311040*f_3**2 - 4894560*f_3 + 9253440*f_5 - 4553005 + 12528*pi**4)/37324800","17595":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(381024*f_3**2 - 661626*f_3 - 535248*f_5 - 72*pi**6 - 567*pi**4 + 806540)/13063680","17596":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(2721600*f_3**2 - 17032680*f_3 - 6259680*f_5 - 66276*pi**4 - 5760*pi**6 + 40826695)/261273600","17597":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(1377720*f_3 + 570240*f_5 - 3138335 - 4932*pi**4)/55987200","17598":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(3114720*f_3**2 - 12370260*f_3 + 10080*pi**4*f_3 - 7203840*f_5 - 3277260*f_7 - 21294*pi**4 - 400*pi**6 + 22549485)/10886400","17599":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(347760*f_3**2 + 368550*f_3 - 5783400*f_5 + 80*pi**6 + 5313*pi**4 + 4611810)/10886400","17600":"n**12*(n - 3)**5*(n - 2)*(145152*f_3**2 + 4673592*f_3 - 6123600*f_5 - 480*pi**6 - 3969*pi**4 + 1130479)/13063680","17601":"n**12*(n - 3)**5*(n - 2)*(1866240*f_3**2 + 11469600*f_3 + 2177280*f_5 - 16026455 - 28512*pi**4)/111974400","17602":"-n**12*(n - 3)**4*(n - 2)**2*(27*f_3 + 9*pi**4 + 2507)/233280","17603":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(187920*f_3**2 - 229230*f_3 - 331560*f_5 + 14455 + 1803*pi**4 + 240*pi**6)/1555200","17604":"-n**12*(n - 3)**4*(n - 2)**2*(1555200*f_3 + 1127520*f_5 - 2472185 - 10368*pi**4)/111974400","17605":"-n**12*(n - 3)**5*(n - 2)*(362880*f_3**2 - 12247200*f_3 + 2676240*f_5 + 10001880*f_7 - 4800*pi**6 + 2630215 + 29673*pi**4)/65318400","17606":"-n**12*(n - 3)**5*(n - 2)*(1656720*f_3 + 576720*f_5 - 3250145 + 6696*pi**4)/18662400","17607":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(650160*f_3**2 - 202230*f_3 + 4044600*f_5 - 3333960*f_7 - 1280*pi**6 - 665070 - 2793*pi**4)/10886400","17608":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(2041200*f_3**2 + 2101890*f_3 - 20782440*f_5 + 3333960*f_7 - 2880*pi**6 + 3339*pi**4 + 15032990)/10886400","17609":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(207900*f_3**2 - 556500*f_3 - 147420*f_5 - 1491*pi**4 - 20*pi**6 + 644945)/2721600","17610":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(241920*f_3**2 - 2268210*f_3 + 1334340*f_5 + 833490*f_7 - 793310 - 1491*pi**4 + 940*pi**6)/2721600","17611":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(143640*f_3**2 + 1008*pi**4*f_3 + 2889600*f_3 - 3248700*f_5 - 197505*f_7 - 1260*pi**4 - 100*pi**6)/2721600","17612":"n**12*(n - 3)**5*(n - 2)*(1645920*f_3 + 1574640*f_5 - 2558635 + 5184*pi**4)/18662400","17613":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(27216*f_3**2 + 50946*f_3 + 214704*f_5 - 355943 - 144*pi**6 + 1995*pi**4)/2177280","17614":"-n**12*(n - 3)**5*(n - 2)*(1088640*f_3**2 - 40279680*f_3 + 36469440*f_5 + 60011280*f_7 - 43681505 - 14400*pi**6 + 54432*pi**4)/391910400","17615":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(529200*f_3**2 - 1880550*f_3 + 1776600*f_5 - 2080*pi**6 + 3759*pi**4 + 955290)/10886400","17616":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(124740*f_3**2 - 459130*f_3 + 84*pi**4*f_3 + 474250*f_5 - 113715*f_7 - 50*pi**6 + 273*pi**4)/453600","17617":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(880800*f_3 + 1684800*f_5 - 2818205 - 3768*pi**4)/12441600","17618":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(278208*f_3**2 + 1882440*f_3 + 3030048*f_5 - 2667168*f_7 - 2277807 - 8652*pi**4 + 256*pi**6)/17418240","17619":"-n**12*(n - 3)*(n - 2)*(n**4 - 12*n**3 + 58*n**2 - 138*n + 140)*(18144000*f_3**2 - 24759000*f_3*f_5 + 75600*pi**4*f_3 + 40824000*f_3_5 - 23814000*f_7 - 3313*pi**8)/8505000","17620":"-n**12*(n - 3)**4*(n - 2)**2*(27*f_3 + 9*pi**4 + 2507)/233280","17621":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(438480*f_3**2 - 10227630*f_3 + 2520*pi**4*f_3 + 6353760*f_5 + 3870720*f_7 - 17073*pi**4 + 2600*pi**6)/5443200","17622":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(725760*f_3**2 - 1685670*f_3 - 1617840*f_5 - 4977*pi**4 + 1320*pi**6 + 2346050)/10886400","17623":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(4112640*f_3**2 - 29016960*f_3 - 19020960*f_5 + 13335840*f_7 - 2080*pi**6 - 1344*pi**4 + 33524365)/87091200","17624":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(117180*f_3**2 + 252*pi**4*f_3 + 386610*f_3 - 1050*f_5 - 2305800*f_7 - 950*pi**6 + 2709*pi**4 + 2110500)/2721600","17625":"-n**12*(n - 3)**3*(n - 2)**3*(290304*f_3 - 1378627 + 1296*pi**4)/67184640","17626":"-n**12*(n - 3)**4*(n - 2)**2*(3605040*f_3 + 6454080*f_5 - 15720535 - 7344*pi**4)/223948800","17627":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(2654*f_3 - 144*f_5 - 5007 + 9*pi**4)/155520","17628":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(7711200*f_3**2 - 7914900*f_3 + 317520*f_5 - 6720805 + 960*pi**6 + 55902*pi**4)/65318400","17629":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 29*n - 32)*(1784160*f_3**2 - 46620*f_3 - 7570080*f_5 + 400*pi**6 + 4662*pi**4 + 4304895)/10886400","17630":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 11)*(105840*f_3**2 - 1101870*f_3 - 1499400*f_5 + 1111320*f_7 - 413*pi**4 + 160*pi**6 + 1371230)/3628800","17631":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(725760*f_3**2 - 732060*f_3 - 1156680*f_5 - 473095 + 1386*pi**4 + 1560*pi**6)/65318400","17632":"n**12*(n - 3)**5*(n - 2)*(1814400*f_3**2 - 2789640*f_3 + 6078240*f_5 - 5286925 - 45549*pi**4 + 4800*pi**6)/65318400","17633":"n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 37)*(650160*f_3**2 - 4101090*f_3 + 504*pi**4*f_3 + 4293240*f_5 - 907200*f_7 - 63*pi**4 + 400*pi**6)/5443200","17634":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(97200*f_3**2 - 405810*f_3 - 208440*f_5 - 240*pi**6 - 1587*pi**4 + 985445)/3110400","17635":"n**12*(n - 3)**5*(n - 2)*(10886400*f_3**2 + 113762880*f_3 - 65046240*f_5 - 84742385 - 14400*pi**6 + 117936*pi**4)/391910400","17636":"-n**12*(n - 3)**5*(n - 2)*(1049760*f_3 + 174960*f_5 - 1784225 + 7533*pi**4)/27993600","17637":"-n**12*(n - 3)**4*(n - 2)**2*(4153680*f_3 - 38880*f_5 - 6689705 - 18792*pi**4)/335923200","17638":"-n**12*(n - 3)**5*(n - 2)*(5443200*f_3**2 + 14651280*f_3 + 30481920*f_5 - 61700765 - 28800*pi**6 + 240408*pi**4)/391910400","17639":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(75600*f_3**2 - 1680*f_3 - 372960*f_5 - 1904*pi**4 - 160*pi**6 + 549395)/7257600","17640":"n**12*(n - 3)**3*(n - 2)**3*(2656800*f_3 - 122075 + 1296*pi**4)/167961600","17641":"n**12*(n - 3)**4*(n - 2)**2*(1276560*f_3 + 1373760*f_5 - 2225335 + 9216*pi**4)/37324800","17642":"n**12*(n - 3)**3*(n - 2)**3*(10662840*f_3 + 1749600*f_5 - 2071225 + 13446*pi**4)/503884800","17643":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(3084480*f_3**2 + 5462100*f_3 - 16798320*f_5 + 1218*pi**4 + 2160*pi**6 + 4288655)/21772800","17644":"-n**12*(n - 3)**4*(n - 2)**2*(6404400*f_3 + 4587840*f_5 - 29808*pi**4 - 2365855)/335923200","17645":"-n**12*(n - 3)**4*(n - 2)**2*(3052080*f_3 + 139968*f_5 - 2509501 + 5832*pi**4)/67184640","17646":"-n**12*(n - 3)**4*(n - 2)**2*(3194640*f_3 - 362880*f_5 - 5680795 - 8424*pi**4)/111974400","17647":"n**12*(n - 3)**3*(n - 2)**3*(3556440*f_3 - 11124*pi**4 + 2263555)/335923200","17648":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(181440*f_3**2 + 1118376*f_3 + 384048*f_5 - 2192071 - 1596*pi**4 + 48*pi**6)/26127360","17649":"-n**12*(34992*f_3 - 14467)*(n - 3)**3*(n - 2)**3/201553920","17650":"n**12*(n - 3)**5*(n - 2)*(2540160*f_3**2 - 8376480*f_3 + 1859760*f_5 - 139104*pi**4 + 9600*pi**6 + 9655835)/130636800","17651":"-n**12*(n - 3)**5*(n - 2)*(544320*f_3**2 - 26614980*f_3 + 40892040*f_5 + 30005640*f_7 - 53039455 - 7200*pi**6 + 166698*pi**4)/195955200","17652":"n**12*(n - 3)**5*(n - 2)*(2209680*f_3 + 8767440*f_5 - 11714425 + 8262*pi**4)/55987200","17653":"n**12*(n - 3)**5*(n - 2)*(762048*f_3**2 + 32449788*f_3 - 27828360*f_5 - 10541839 - 5760*pi**6 + 48762*pi**4)/39191040","17654":"n**12*(n - 3)**4*(n - 2)**2*(1642680*f_3 + 583200*f_5 - 968765 + 2592*pi**4)/27993600","17655":"n**12*(n - 3)**5*(n - 2)*(10160640*f_3**2 + 54900720*f_3 - 84324240*f_5 - 89208*pi**4 - 4800*pi**6 + 20265035)/130636800","17656":"n**12*(n - 3)**4*(n - 2)**2*(5944320*f_3 - 10575360*f_5 - 2679745 + 12312*pi**4)/447897600","17657":"-n**12*(n - 3)**5*(n - 2)*(362880*f_3**2 - 1747872*f_3 - 825552*f_5 + 4000752*f_7 - 1920*pi**6 - 136171 + 9072*pi**4)/26127360","17658":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(2600640*f_3**2 + 8765400*f_3 + 30663360*f_5 - 45480645 - 800*pi**6 + 1092*pi**4)/43545600","17659":"n**12*(n - 3)**5*(n - 2)*(362880*f_3**2 + 62929440*f_3 - 75705840*f_5 - 54432*pi**4 - 4800*pi**6 + 12647075)/130636800","17660":"n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(619920*f_3**2 + 183120*f_3 - 7794360*f_5 + 200*pi**6 + 4704*pi**4 + 6308715)/21772800","17661":"-n**12*(n - 4)*(n - 3)**2*(n - 2)*(n**2 - 5*n + 10)*(480060*f_3**2 + 756*pi**4*f_3 + 1647240*f_3 - 2390430*f_5 - 166005*f_7 - 756*pi**4 - 50*pi**6)/907200","17662":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(245700*f_3**2 - 1042230*f_3 + 252*pi**4*f_3 + 1246350*f_5 - 380835*f_7 - 250*pi**6 + 1827*pi**4)/1360800","17663":"-n**12*(n - 3)**2*(n - 2)*(n**3 - 9*n**2 + 30*n - 38)*(38340*f_3**2 - 335550*f_3 + 36*pi**4*f_3 + 300450*f_5 - 5265*f_7 - 225*pi**4 + 50*pi**6)/388800","17664":"n**12*(n - 3)**5*(n - 2)*(5443200*f_3**2 + 1769040*f_3 + 10614240*f_5 - 19274395 - 149688*pi**4 + 14400*pi**6)/391910400","17665":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(644112*f_3**2 + 1211532*f_3 - 3324888*f_5 - 1032*pi**6 + 1974*pi**4 + 1738541)/6531840","17666":"-n**12*(n - 3)**3*(n - 2)*(n**2 - 6*n + 10)*(86340*f_3 + 81000*f_5 - 176125 - 48*pi**4)/1555200","17667":"-n**12*(n - 4)*(n - 3)**2*(n - 2)*(n**2 - 5*n + 10)*(32670*f_3**2 + 54*pi**4*f_3 + 367020*f_3 - 537885*f_5 + 85860*f_7 - 25*pi**6 - 54*pi**4)/777600","17668":"-n**12*(n - 3)**3*(n - 2)**3*(128520*f_3 + 272160*f_5 - 82265 + 3132*pi**4)/671846400","17669":"-n**12*(n - 3)**3*(n - 2)**3*(195120*f_3 - 2692865 - 2088*pi**4)/74649600","17670":"-n**12*(n - 3)**3*(n - 2)**3*(2384640*f_3 + 272160*f_5 + 8208*pi**4 + 19628945)/671846400","17671":"-n**12*(n - 3)**2*(n - 2)**4*(1885680*f_3 - 272160*f_5 - 3672*pi**4 + 11239265)/2015539200","17672":"-n**12*(n - 3)**4*(n - 2)**2*(2177280*f_3**2 + 65817360*f_3 - 131725440*f_5 - 28800*pi**6 + 13608*pi**4 + 45249365)/4702924800","17673":"-n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(3855600*f_3**2 - 22886430*f_3 + 2086560*f_5 - 17031*pi**4 + 480*pi**6 + 24494050)/195955200","17674":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(659232*f_3**2 - 2021796*f_3 + 2875824*f_5 - 1375521 - 3486*pi**4 + 400*pi**6)/52254720","17675":"n**12*(n - 3)**5*(n - 2)*(6531840*f_3**2 + 213108840*f_3 - 193505760*f_5 - 43200*pi**6 - 38589215 + 259686*pi**4)/391910400","17676":"n**12*(n - 3)**2*(n - 2)**2*(n**2 - 6*n + 10)*(4898880*f_3**2 + 15715980*f_3 + 11975040*f_5 - 36231965 - 62706*pi**4 - 2160*pi**6)/391910400","17677":"n**12*(n - 3)**4*(n - 2)**2*(428328*f_3 - 536544*f_5 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